<?xml version="1.0" encoding="utf-8"?>
<!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>vrc_2023-12-31_pl.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,iVBORw0KGgoAAAANSUhEUgAAABYAAAAWCAYAAADEtGw7AAAABmJLR0QA/wD/AP+gvaeTAAAACXBIWXMAAAsTAAALEwEAmpwYAAAAB3RJTUUH3goQDSYgDiGofgAAAslJREFUOMvtlM9LFGEYx7/vvOPM6ywuuyPFihWFBUsdNnA6KLIh+QPx4KWExULdHQ/9A9EfUodYmATDYg/iRewQzklFWxcEBcGgEplDkDtI6sw4PzrIbrOuedBb9MALD7zv+3m+z4/3Bf7bZS2bzQIAcrmcMDExcTeXy10DAFVVAQDksgFUVZ1ljD3yfd+0LOuFpmnvVVW9GHhkZAQcxwkNDQ2FSCQyRMgJxnVdy7KstKZpn7nwha6urqqfTqfPBAJAuVymlNLXoigOhfd5nmeiKL5TVTV+lmIKwAOA7u5u6Lped2BsbOwjY6yf4zgQQkAIAcedaPR9H67r3uYBQFEUFItFtLe332lpaVkUBOHK3t5eRtf1DwAwODiIubk5DA8PM8bYW1EU+wEgCIJqsCAIQAiB7/u253k2BQDDMJBKpa4mEon5eDx+UxAESJL0uK2t7XosFlvSdf0QAEmlUnlRFJ9Waho2Qghc1/U9z3uWz+eX+Wr+lL6SZfleEAQIggA8z6OpqSknimIvYyybSCReMsZ6TislhCAIAti2Dc/zejVNWwCAavN8339j27YbTg0AGGM3WltbP4WhlRWq6Q/btrs1TVsYHx+vNgqKoqBUKn2NRqPFxsbGJzzP05puUlpt0ukyOI6z7zjOwNTU1OLo6CgmJyf/gA3DgKIoWF1d/cIY24/FYgOU0pp0z/Ityzo8Pj5OTk9PbwHA+vp6zWghDC+VSiuRSOQgGo32UErJ38CO42wdHR09LBQK3zKZDDY2NupmFmF4R0cHVlZWlmRZ/iVJUn9FeWWcCCE4ODjYtG27Z2Zm5juAOmgdGAB2d3cBADs7O8uSJN2SZfl+WKlpmpumaT6Yn58vn/fs6XmbhmHMNjc3tzDGFI7jYJrm5vb29sDa2trPC/9aiqJUy5pOp4f6+vqeJ5PJBAB0dnZe/t8NBajx/z37Df5OGX8d13xzAAAAAElFTkSuQmCC);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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')format("woff");}.ff1{font-family:ff1;line-height:1.364258;font-style:normal;font-weight:normal;visibility:visible;}
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shSv2RhLzF/idSlyXkbSDqjybkbSDq8oS8DUT9cELeeOq+mvDVQWvCz4b09qEhvf3f2tsFSd8eqKYQ+YzU5DOavjf/urG9NiDFTXA0w2HnKFyHI6D8BGzTyijHf7iJkcbtiAGiV4eR18+pTQ3i1p7IkYwgiim/2qQ1P66e2Jrj6kkyLp8ZBJefX5fLjEFwefW6XD57fS52Z5+aT7gQHnj0rnGpGZQ0rsflqUFJ43pcpg8qH9fj8vSgZBpvP4OUh4jbih4u0wYljetxeWJQ0rgel+pBSeN6XJ4clDR4LkjTuhLKi9ncmdd5q6/UknN55oa4/LwfLrNuiMur/XD53I1wwbIntTGA7dQoEOuzfer6b9KeUeKbUwYpxcQ3Pz1IySW+OfWm8/n4IOUs0DchnSMbSd+cOIBc4mt03zc/MUh7nfjmpEHa6MQ3Pzloi9r3zcmDtOgQv8lGHWHtzccGkMvAb04YpOVOfPNjg7TWiW9WDdq29n3z44OyZj3zDNsGNc/wRwCS4XHzDCz88b404kOAzYf0P89g6TPDSWY3+blNCyBz2WT8S0ZGpDyI7pF6RtpX0t6TeV4A5gAyB01mVwFYgt1y7FaB+FmLYYXQDVoxDFIJjsbtQCkeSVTiujgFtym12H7WgwawACzGsl4J1oBGsBFsAdvBLrAH7AeHwBEso3YZlx88hGow/u/yXzD8o+4BDH8jQxIitWEJ+hjU2Qkk9MIfyVPxf0m4sJuEoGdp+G9oCECTe3lWogiB0kwa/mTPUzGDhMM9JEQ00/AIe0sqITQSWa9MBT+GipguRsSo+IA4SnxQLBI/KH5UfFgcLz4iVogfEyeKnxCniE+InxE/K84UnxE/J5I1ACSEhRwhIhTQ3Txk9oK0BX7s8Pipq0VqxvAKgbjvOQLA7j8hOcnYZQEY7Njl50N6+/CQ3n51SG8fGdLbvxjS27/CpV0L8cgWzsL6G8TjggpsdSbjntl03AupA3PxGGkRWApWgNVgHdgANmNbsRM0gX3gIDgMjoET4DRoA+fBJdAOOsi0GFSw5izsPkr0sPtPRHtpHamltqBdCz9KdJg+pbjwEMW/QWnoW7CQvnWI4hQKoIvMzPoozUPkrTi8nVKyudc6in+C4psoTim1GFl6fBxkNAyuiKWBQSwTF/CAFJAG0un+wp7dhRFsKUdga1tA9xKSnYRkH2Ex+AD4olqpTlDr1TnqfHWBelg9pr5OZC08CuLn9i+Ao0CAMrW9/c2azsN2bAm2YavAWrAebAJbwQ6wG+zFdYfYQvjOKQIHhdfFQjRc4UKUGGUcvdIPHwY3xvCbHN8S/gXYFSa17jCJdR8uux1bjfPSkDrAz0PGxsqp2JrzzwWgE+4T7sPN6MPCwzjkBfRTut75OshEb+IcBZWAEgBZtM0KxXFzY9+Hc9cwBH43H7sX22E/rt3zwJbbFv/NpBbiNpHs/7mEdcM+4IpCT93oV6vf2cLpNsU7t9OQlr46r4Ur/XDgOA/ziq0d3ExvBmBrALCUALYIANsEgK3CYDXfPyw1KLaWX4ntYy4gNXccri9l+OfC4eVY28fjnwdrXAXWvUr8S8G5/BiuTx/HPx8ecXwCW9RP4p8fj+w+hW3rp/EvgEc/j4NMPKZ/AlvaJ/EvCzyFfyHwNP5lg8/gXxh8Fv9y8Pj2GRzz5/AvD/wD/kXA5/EvH8tsDtaaufh3H65rDdhKz8O/+3FLNh/b6wX49wCW50KsV1/Dv/eBf8K/UeA5/HsQ/DP+jQZfx78x4Bv4Vwi+iX8PgW/hXxH4Nv69H3wH/4rBd/HvA+Bf8G8s+Ff8+yD4f/hXAp7Hvw+B7+FfKfg+/n0YvIB/48CL+PcR8G/4Vwb+Hf8+Cv4D/8phHswDD8N8mA/Gw/vgfeAR3cu6l0GF7ke6H4FHda/oXgGVul/qfgke0+fr88EE3LZ8HHxMrVZrwSfVFeo3wTR1q/ofoFptUpvAdPWgehw8rbaqrWCOekY9g9uiNrUNzFV/q/4W/KP6O/V3oEH9vfp78CW1XW0H89Sr6l/Al9W/qn8FX1H/pv4NLLC+bvsYmfOFO+AC3DrtxbXQM5TeALRDL/TDEIzAkXA0LIalsBxWwolwCqzGPY9ZuF5NpTVtLq1jPF5O8clc+DiKL+ZqJo9PTajzczmaZX35dMs0JHC78a7DINaaboulmacBnqQt5kFt101z776aX5BWlO6uQWT3Dw5/letvszWL0AD1+BQeiUBIeiBOXH9GDmr8AsHlbmJvznWRfZfn6F7Dc920X9NFdhuB7o9h+HJ3BaWhe3fpei7oovt9O5+nuJtSWmPh2CoTSPc0d9E2l/T4MAfy9Nw7ZO+jU3JL5dIj0gTpY9InpSnSW9JZ6XfyR+TH5Cr5E/I0uUZ+Wq61NllfJhIckPZT8hT503FveACZjyTzo2T+jbSPABD9mY/dIuyWYkd6h6uxW4fdBuw2Y0dKcCd2Tdjtw46cYyElfAy7E9idxg6Px0AHtmhYctieEUjwn2JpknJYQ0Y/+B/EVmQN3cPyCFdKbEdIc3y5aftc+JL0M5z2WRPLmcVFIbwAj+LRmR6Xufm6Y9Pj4CQe3Z7FfdXL4CrohALUQzN0wlQYgGEYhQWwEI6F4+B4OAFOglNhDZwBZ8M5cB5cCJfA5XAVXAvXw01wK7Ynu7E1gd1zqJZfidUEbedOQrhQ0094UT/hs5KH8/y1OkbD2d6BRPqhhPP8hXED0s/k6Gk/WqzlwlMHGS7Qet9n/caab70PmHDOVWpFtmM7wluRn9CetwrYKlgx7h+WYp/UuErsyN56Ml9ajX0y/p+Fn9fjmBoAG1f2Z0luCgobhEq6r1zB8fcd4xzAWn8UtGAbdQacAxfBFXANdEEEjdAK3dAHgzAXjoCjYBEsgWWwAlbByXAanA5nwjo4F86Hi+BSuAKuhuvgBrgZboM7YRPcBw/Cw/AYPAFPwzZ4Hl6C7bBDAIIsKIJd8Ap+ISREhJHCaKGYzI9IM3CfdD85nyA9JS0j/WWCox0Stm1oKYHCcwSKC8iuOeknBNeZCJQeoyEA/RxTPkPfeplA8S3p6zjcSmlmS1Mw/EdCqTtKIGqh3B4Rl2D4AfGfMQyKn6dv4ZSIkvgshiXShzCcKRK4Q8SpguvF72N4TVyFQ34n7sP4Tsr/qngfDvk5hQHxi4SPiC20+JS4CKf8X8VXMeVe9Dsc8jNxGzlXImK7Lr4p/ieGHxO/3ZNC7SnNC+MTh/M0PL6G5u77VEofoOn5CRpDJVPRA3HasNUXXxJfwvC74vredPKQcuPTEAeZDAkUsE6zvmgE98Oc2Jo2gny9pNeD+/Tp+gB4gPadHlQ/pX4avF/9R7UBjFW/rH4FlKjb1G3gw+pr6mtgnPoL9Rj4iHoc96PIrlsofAj0jNr9JCZhr4DbMuEA1tgJt9pawgOwGR6FLfAUPAPPwYvwCrwGuwQkGAWr4BZ8QlDIFUYIo4QioUQoEyqEKmGyME2YLswU6oS5wnxsLyZRq1H4Hrwn4Y3tT0qy9/Xu0mZtx+25oULWJg+dTxwcfNr6oezePOBbBQn4kKUxbHKY3hcmctb6Rwy2Jby15u9Pm1nf7z14j8Ib1+bmu1mb37PN79nme8c2s70LcDzN/2mKP0shDWc5ovPzPZRcOHsLOvq+pdGMSXi3iaN8lnt3PPeUhgirubccCZB/tylGr+3PSNiToXHjKfuBfBr6lcYLg5VDXN75XA+YX+yeo7H3QkzzXHxJaZDjCRZTmjwKn+2FN67Nu5Jq88G7SpuPJkiZhY/i4B8Twjkd1fSmmEJrX7kLUgKHNxNCOCi8FNPLxJ1EvO5q9Ks5+kT81QT8peRwUNJ4ZhBy4CQQl/d+cs3nFzxKZuZxeDNNSXMPzuc3cY8VrKWUZyhlpkbffMPaPOCJrrtLs8UlJM1sd5mwleJTuJCXYrJjIeJjNOQLFNKVJeHtmN6IdTGolesXOJ4CFwvFWSsvZsXiQp+jIS9S+C0a4uoLxTc4XOCebqIh3RyHuthTia4UodHc00Q4GGk8HicHS/9y4PPO53rg/LJwLca3ubeWcDKfzNXV1clTS7nduGaTme17QrM1/Wjl5PIiFyJw8m1NCJ/cV5s1bt0xzRa9pOzFdq68WRm8wml2M333kxR+LaZ/KJ8L6Qdq8R6j8FcU/gun63RtB+2hmk3P9KI/cfwT4SCkIXqvLwetdjHK9r65Hji/WiytHLdXYmnjNTsuxoTUUm5/x5qtyZrp3F846dQlt0OaXVnNyTeLK49XYhw0m/1S7K04W/gQp9mM89MxveRrEapIgK4Yzvgwy6dpbUVyDtJrXH1o7QcORhqvDkIOL/bNO5/rgfOr2ZE6judDsbTFabbA1a6E1FJuw6nZPXeZkBN77A6vZ7WZEgEY++wsew1z+gV6HeSjN9AbYAQ6ibneT9dDH1CcihMU0L1m76O7rkZRLr/vPTlNds5PpTsbhi+G4Ush2cNBThlNA+vJTvM7KI3Dl8cALWkEqsEGcAYG7qlcDo+Ueqz8ybvEyj9FLQLdkS38nOJ03C/S+Q9hH4VFsRBGL0ygdpyNsn5N4Rayo0W7D4TNndAbJITP05BHOUo2UvozpWmIPWUQ0b1g4joKGbcrCfBQDGc8GY7+g6NZx4XnUSu/n+If5J4mwsFI4/MDy4Gj5/PO5Xrg/LJYtDT8mnvrqVhcWoxbOJiQWjFwE1b+ZneAJ9sRO3w7wMl+7CCYAGJn7/6xd7bnxu93utHbIhC9X6qKnk7yDkv8Q7VTN5Z+CZDzYhPBatBCrfedkIPbKwEZa08u1tI14AR0077EvSCD2ynDnlbt7F3SqrF+Luv/ro7h2jiDm4/UetAP9aXU+vL8CHHAd5O89VBfyI9L4jjHeuXx77KQF5Pj/Fg7bpZqTwI+GGm8Ogg58E8Tcz1gfnEsHZS+mdL3QvHF7itJpVGnxdXc8xbm0wNvtFW7U894DAuETbAWS8qIa2b+0E4E9ncGAMR2eg8e4ramc9OgKDcOgmb3MPG5WSgAVSgWcN9RKBXKAMI2twIYhMeET+HwJ4Qa4BWeEZ4BPuFzwj+AdOELwhwQEL6ELVFQ+KqwEIR1I3QjQK5utG40yNMV6gpB5BZwJPNV5HwU6XeTer8fO9JTPoLdcexOYkesxVnsLmB3Gbur2HWSioadHjszdk7scC8BBrDDvVZyWhPinh856wlxzw/inh+ZwYG4nkBcTyCuJxDXE4jrCcT1BOJ6AnE9gbieQFxPIK4nENcTiOsJxPUE4noCt8brcPdbFO85FzvA2afOTXEhiZQFvTz/dH1uAHTP7KHpbtMo+9B3H0zCx8/xZ7CMi70gGX1i7OJOEYeLTbjm1tyJ7aiwSFgqrBBWC+uEDcJmYZuwU2gS9gkHhcPCMeGEcFpoE84Ll4R2oQN30WVRwXlx0d3RO1AjHm9Nlz6IYQEScEgj3Yn9DW4n9jYCZR3dif003Wn8HQr/jdJ/le7Efk3biU3CQxwNhbqjlCfbiV0rRjAuCT/E+APixzH8nfQIhlNxjwWK0yQJwzZxAYbfEx/HNvOA2EiUnuzERpL4LRxC94RLJ+ke7B9TuEL4PwzfoDuxv0FChJfF72G4nO763i/i/pD0POEj/obCf6AwRNPQKJJ94AfEVzB/Vcwhs3AxKD4kejD+fxT/JIWduL2D8Pu4fYfwh5TPWhK79BVxLY0LQ7RP/Dp+6z7xxzi8gcqW7dn+Lk35Abpn+3mKUyi+RXZioxTK7SUKqZSuA5nEEiCTWCLUpNQfpFJKhNJ3KGeWR4ZTGcKfUBqCC3isxe0Sx60Tbt/gV+GzIAq/Br8G7ofPwefASLgMfh08AL8BvwHeB78Nvw1Gwe/C74IH4b/AfwGjcV14AYzBLeTL4CH4I/gj8H66t7yY7i0vVT+jzgIfUWerXwSPqP+ofhV8XF2vPg+mqtvV7WCa+kP1h+AJ9Q31DVCtnlfPgyfJOEFAtPaSHQYpwqGEW5XJqLdn3fbG7xx20hsCxidyurGzvDccr5vevFgB5g015luczmRyJmO3lmGUH8/v3ZALH38/+TXkD29+e/m9S/ntjb+//EaHOb/Rdzm/5Ja2EI5ZwH10cmc6uVsCCp+XcEsj1NAeCbk7XQBmSZHcAEhl0hRgkp7BbWtAOiadAJnSm1IryJXeltrACHJeEoyUS+RHwSj5MfkZUKrsV34GnjCrZhU8bW43t4Naa7Y1G3zG+gPry3g08w846/uww/0aeBi7Y9idwO40dm3YncfuEnbt2B53ALrkI2B7JyjYx2MkwYtxP/ZD2EWwG4ndaED2G0GhFOPl2FViNxG7KdhV4/Ba7M/Crh7jDdhfgN1i7JZhtxK7Ndg1YrcRuy3Y4X6sgPuxAu7HCvvxO7gfK+B+rID7scJJ/B/3Y3GrAYQLGMf9WAH3YwXcjyXjURH3Y0UzbkVwb1LE/VgyDyrifiyZURVxP1bE/VjcpgNxHKbB/VgR92PFSaSdwz7ux9KWG/djRdyPFXE/VlwIIG3xl2OH+7G4LQb0BBTuiYp4vCfuwI70U/Zi/wB2ZJRKbk5pwfgp7M5gdw67i9hdwe4adl0AIISdETsrdm7yESrsgtjl0pt2ABqFXRF2JdiV0dE0RFVEU+UohfQ+DImeQZWcFG4gEOEa1L2B3NUD/obIzXcdUgMuSURp2OnWbkIJzRL5Lgk76dpBcByyAfSceu2mT38qkXunjtO43pbId1i407A4xgYO0jSgth6onZXVniIsEXZuFvjR0xgWo8JemMvhTg4CDY7gIAt5GvSev40LL4z1sBkuspW4XQONATTYPAiam4BJzgAnQn9cCPmmQs8J4UeGnAbC7RHKh5XpZVrKDGfwz5w+sJDjcnqvDFm59we5E8tCrWCm6xcK7rEN8/0DsB42wAVwMe7vrYRrYCPcCLfA7XAX3AP3w0PwCDwOT8JWeBZegJfhVdhJTt/qZmHpf1RHv3aF7SXsUnT5FH+A1h961l2iMwvS93tgV6fuGYqfp/BnFJ6k8JccpOHySo5DApTfoDCLwi9Q+Bn69AWOkvGh39OS3qI4/WaX/AoN+UssJfJ/cTiOF+ajzRgaCAQv0fLLpiGPxsJhpbSVhFD4F0rZTOGb0nQcUkBp6FuYM60hEq3Vcn0MSvs4SGlk9/UhTjluvYQwWTnEY8sS4BKeEp4GbmGGMBP3m2fhtsCHx5j1IB2PMxtAQPiK8BWQJTwrPAtCwj8L3wHZ4vPiRlCgi+ruA6N19+seBIW6Mbox9P73W8O35F2ZBQEQtx5wN3a49SBfJoDN2B3FDrceELce8Ax2uPWAuPWAuPWAuPWAuPXA4xAg4NaD7G4VcOsh4NZDwK2HgFsPAbceAm49mJSwK8OuArsq7CZjNw276djNxK4Ou7nYzSe3XJBy7k5lpY0gqTEaTm0stRtA7IxBYh+6rpDw7qsI922695Dw7j8hUx+bXIzonmwNUm7Csb4Q0Z0dyMrBxr70GocdvbiR50nfsmjvyjQlDK8mNQbLDdcMAsFLFM+m8NFYOLY4sZC/UMpmCt+kIQWxt3gJ9KZnRzL5xD/tD4q4ZkvFkhkIUhlZYxmq/RMEQS+YBaeQKgRwfYkKBUKhMFYYJ4wXJgiThKlCDa4zs4U5wjxhobBEWC6sEtYK64VNwlZhh7Bb2CscEJqFo0KLcEo4I5wTLgpXhGtCl4hEo2gV3aJPDIq54ghxlFgklohlYoVYJU4Wp4nTxZlinThXnC8uEpeKK8TV4jpxg7hZ3CbuFJvEfeJB8bB4TDwhnhbbxPPiJbFd7EC4pJCC7MiL/CiEImgkGo2KUSkqR5VoIpqCqlEtmoXqUQNagBajZWglWoMa0Ua0BW1Hu9AetB8dQkfQcXQStaKz6AK6jK4iIv01ZMUBrqTt+qJ3H++WCd7deKekp1986y3geYNlcctldQfoxl2jDzeYZp5mCHm80TW+ni9+kZE9+eYMGY2wuYQ+PWLNyk59z8oOh5Vlp4y0dWB6uka4SCCkd99oZ2M+yuH0NA7b8wq/SyF3/gzs6EujnWJip+LyYpTsXba2rO2GWkDxZ+mdoAtib4njOJ77aSyLKGU7Fzvlpu3ROsHxZCmnZ5C08yZHY5xBGUcZ5tLMnYzSTnDQPbjaeZYTXNrYGQ22fv7KgPjzFH+xbzifThbO9uzHnTFh9N2xNIg7ufBvxUoQ0f142gkAdoaF7nhie6Pj0j8YfLh0g53v/N3N6UMM53Wg33Lvp6yHUr58XuLkwKeTj6uYy8t3+8G5fMXhg5Atl7YbtbLm3puqdie5q4rYXbJXtESrG2T/B/kqHNmTnnhnG+TubLsVMy9i762wPevKJE6y3+vW7hckuxWnAvJNZHdCvLdzz9bN7HMke9ePgNg+x+FL+Z2c8+HSk6Hl8U7SnKHm5F7SpaHKYni0q2dd8E7RkZ703Dsl3ZOjYSsvuq45fNyiuM2eIJCVpst47PKJ2z+nfrOjHZJv3eQEuBdo893wAFk76l5Ow9+WL2B4WiarvJfldRh20DnxDt1Iis/oxS/LROea2VONhuMvN2FokV6muLcHdu/QPU5xuqtRTkibtIGGn6EhlSA26z2f4sUcPB2jRHSFgKYN6PT0KV1NkshKGhA+TyG5yROIOg7SdWfcC4d0xbQv/H4MwmkUllAN6qA4XXuA2ykNTTmkq4KCncJZ3FsM0pzCpn4gkV4DqWOgQx+hkrxG4SwOX4hht+4UgfoAJ22S3+O6SwTqF5MS1CC5D/g/9eT7SimSIrnoOvZHgVF6WBoPFKlCegyYpSppErBLk6VPAQ9d306h69up0ptYuplSq9QKsukqd1j6rXQO5Mol8jgQkcvkR8H98gT5Y2CM/HFckg/JU+XHwfvlJ+QnwQfkp+TpoET+TO9K+EfpSvijdCW8kq6EP2b9gfWH9EtBqbc8ZZPkyThlJH1jafpKaPo+TNP3EZq+8TR9E2j6PkbTV0XT93HSb77L1xSAgPv3wlLsVmCHR0zCOuw2YLcZu23Y4ZGogMdB5NSTcBC7w3SmH5BRlHAauzbszmN3CTs8Yhc62CchRBk7BTs7drjdEf3YhbCLYDcSOzx6FfE4SizFrhy7SuwmYjcFu2rsarGjtWQIq+n8Ojq/gt7f2vmA6+VxK+XDtEaebHU8bl18uMdcNwbpOvcNr3Df0vVs3V7dCmyej9PZwevcPCyUCuVCpTBRmCJUC7XCLKFeaBAWCIuFZcJKYY3QKGwUtgjbhV3CHmG/cEg4IhwXTgqtwlnhgnBZuCp0ioKoF82iU0wVA2JYjIoFYqE4VhwnjhcniJPEqWKNOEOcLc4R54kLxSXicnGVuFZcL24St4o7xN3iXvGA2CweFVvEU+IZ8Zx4UbwiXhO7EEJGZEVu5ENBlItGoFGoCJWgMlSBqtBkNA1NRzNRHZqL5qNFaClagVajdWgD2oy2oZ14RE9urz+MjqETuHfShs6jS6gddUhAkrGltEteyS+FpIg0UhotFUulUrlUKU2UpkjVUq00S6qXGqQF0mJpmbRSWiM1ShulLdJ2aZe0R9ovHZKOSMelk9hynpUuSJelq1KnLMh62Sw75VQ5IIflqFwgF8pj5XHyeGxBJ2GbWSPPkGfLc+R58kJ5ibxcXiWvldfLm+St8g55t7xXPiA3y0flFvmUfEY+J1+Ur8jX5C4d0hl1Vp1b59MFdbm6EbpRuiJdia5MV6Gr0k3WTdNN183U1enm6nCLrp3bp/Mt/A1b/K1X2p1B9JwmeIeGcPfVaLM6iW+xW4eq6VsvxMK1ec7F/by1lXuX0R/l3mJ86Pfr2f1e3Re59G+MUcZ9ZZ7eY67dtcTn9FUuF/Rdei8+7KYxdp3nYqc3K4Ef0VtoXuJSyGbPHo/x1O4Do+eF4UT6VjSBhsmEzjR2L6Vx7aY0Czhp0Hud+FsMNNjMSSkcC9f40xud2NyaFsLN5vH5HVTIiFgZ9UeTmHeNhqWBzbV2c+E0j9pdPVyJxOWCL53HYxoYFzsNl3QEaqesvsXBhJNevHxuLuS21pSmGD3WuliJx9cLyxDrhaNvaWqU8TofywWv84PQ8Funz4kSSyLVhLwnSWFCmSbKMElIgm2JuyPQMQRN6JvTG52pSfaNbBPmMwI/I7MBRdiVAHZWh4ypyW5KMoYh3zeejv2Zw9Gvea8H8ffUg9DuBfLGNDrRTmv1rCpWp+PsdGLb8jhXG4q5+sHdDcpqcOJb2v1tXE3S1tP4OppQp7X0cxaL58lCtLPHfE5f5HJB32V3fnSTk4ZaDyLOcn+X3mX2LS6FrIXkzhVrsfP2dXpfGiYTrQexisZFb92La1fp2leSG6LY7X3tsZRrJ6u5u/eYVebvpNLaWC6/gwoxxsqoP5rEvGs0LA10dVG7l60ilse4+wX5+9T4E9ovciFvJ8ROw6XfUJhLn34uBuPOoifK5+ZCbmdN4W8lZaumyeqFZRjrBVcL+uh8by54nR+Mht86fU6UWBJLkpD3JClMKNPB9CASZZgk5KY0ISGnd2UPQkbSHtxdqME9iCxQDpaBI+AStMICOBHOhWvhHnhaMOP+Q5UwB/cRmoRTuB/gF0twW79Y3Izb8wu43R6LqnHbvAkdQudxWzsLIGAHXnqPTc/X43AschDX/X3ktDJqlC5jWEi/+BuRzwBynxOZhzqH2FfjjibjoD9PnuoD5OS9vFIiKV9JcNRGZtelMvKtOXiAhGMOhWQ1B1iBm9zkJtaRWTdxLT0pfY7M48P27oNJKOo4ik3xFMIlShGhFLt0YUwxvw8PhVIolKJZV4QpSpLy6IklStNh7ZcHo/DGU8Slg1EMlA5GQdIhAjNw9n7NnXytag0piVgZiEqfMugv1uZB5D48qNyf6eq8Xsr7UETIGsGAuR9LKfrmnqcIkJWEgXgIyyjFADyELdflcem6PJg8FPoVREoBOpLKtIV+A3EgHsOhDWU92iCcIvPDvdpQmKgNYhXluULjeYCUZJ9Yq+LSRSim9aEoHzqPm8799ezTHCqNwpg0eu1TjzSScNCNI2tTui0gF/NxUm4TCC4GyLqiWEVwbP4xBxjF+HU5kJnkHg6SMQkHCLKU15TX1fepo9QH1dHqGLVQfUgtMldZvmyZb/mKZYHlWcsiy9csiy3/ZFliec6y1Pp96yZbk+2a7a+2Dtvf7O+zj7KPtzfYv4QlZrmJs5+fAKV4zPMMeJiuK32Kris9QdeVqum60pP0BGgN+Cw2yZuxw71muBOQNcD+ToRC7kQoHfNrJ0KhIGM/diIUCH4cFsIudiIUkD6CdiIUcidCoVCN/diJUDCIE6FwgBOh5K5FwJ0IBdqJUNjnRChIciIUcidC6U5R7UQoFCdhn50IheIM7MdOhEJxIfZxf1I7EQq1E6Ggz4lQwJ0IBeJR7AZ3IhSSMyuInaZ676Tn3XvS8y49xWksNpqxGk4m81c3egOMaBe9uC8aEiPiSHG0WCyWiuVipThRnCJWi7XiLLFebBAX4H7qMnGluEZsFDeKW8Tt4i5xj7hfPCQeEY+LJ8VW8ax4QbwsXhU7kYD0yIycKBUFUBhFUQEqxH3bcWg8moAmoamoBs1As9EcNA8tREvQcrQKrUXrcb93K9qBdqO96ABqRkdRCzqFzqBz6CK6gq6hLglJRskquSWfFJRypRHSKKlIKsGWtkKqkiZL06Tp0kypTporzZcWSUulFdJqaZ20QdosbZN2Sk3SPumgdJjYYum01Cadly5J7VKHDGRZVmS77JX9ckiOyCPl0XKxXCqXy5XyRHmKXC3XyrPkerlBXiAvlpfJK+U1cqO8Ud4ib5d3yXvk/fIh+Yh8XD4pt8pn5QvyZfmq3KkTdHqdWefUpeoCurAuqivQFerG4lZpvG6CbpJuqq5GN0M3WzdHN0+3ULdEt1y3SrdWt163SbdVt0O3W7dXd0DXrDuqa9Gd0p3RndNd1F3RXdN16ZHeqLfq3XqfPqjP1Y/Qj9IX6Uv0ZfoKfZV+sn6afrp+pr5OP1c/X79Iv1S/Qr9av06/Qb9Zv02/U9+k36c/qD+sP6Y/oT+tb9Of11/St+s7DMAgGxSD3eA1+A0hQ8Qw0jDaUGwoNZQbKg0TDVMM1YZawyxDvaHBsMCw2LDMsNKwxtBo2GjYYthu2GXYY9hvOGQ4YjhuOGloNZw1XDBcNlw1dPbOJFeD3jEk3U0c/60bOgfOvtjD9oTTLz9DkElrJb0fVfvaB1tToLeksv1zSfjQt7T5f7pO103vVu3+dN+4GGcW3i8ffjWBexdc4fgw/kVcTukNt9309teu/+0brr11IbkE2Fv8LGGc3PgvJjFudP2CnYnopvcFal90v8Slc7LG2dKb3ze5fNFVEkDvs9W+53OayymTM52ngCwuemsu+1JyHD2T9p85GrY+SFcx2NfX+RUN8E0KTbGUkNO7GLLT9GzdgZ/p4Epfmxt6NkapraRwa0x8GcWtVnDSu+HwKk5bWPiOgej7k6c2C8PNMbFcaCdKVsdkxepC3GpUdazU4uRwOiafuHmxvJi0E1dtWFlo315gMzIvxWKPW/dpikm1X/kPV/iQ7QYAnJ4P3W5wsmU1VKtH/dsHS1L7MDGmG8NgHxLtQHx9B9et7zdYr9+t+ttfufSrD/3Js5989atv/ZWXt5/w/sqrv/Bhau/6kduNzp/2/5V7djaIzJ4KoAw7djaoZ/YUarOnAiC7RucCEczHbhF2t+psEMGcdHd2gIaRPbrsa4gQndZmgl/TcmKkOTFd9y0MlXLubqmeW8sTud/gjVG9XAeOe8wtibuHK9lZ7O3LUSmIi3N8nzhv/O6zgWXvpecNyI1dC4cQz3CnKpXesV6JdXardvvv7UjXcOdi+EqQ19ieEqsaUokNtd68e3rDpyKmJ4tuo54MVXZ3j3bzqfbRW/8ngAX0nMyZOzrdN182w1tnx9wRdbZvKt6dOjvmrqyziam+G+rsmL+LOjsmrg9XPrSaldDvaridutkbe6yObrlzSwunFto6bIeAzh4FCvjYe3sXyd5F3SLdUt0K3WrdOt0G3WbdNt1OXZNun+6g7rDumO6E7rSuTXded0nXruvQA72sV/R2vVfv14f0Ef1I/Wh9sb5UX66v1E/UT9FX62v1s/T1+gb9Av1i/TL9Sv0afaN+o36Lfrt+l36Pfr/+kP6I/rj+pL5Vf1Z/QX9Zf1XfaRAMeoPZ4DSkGgKGsCFqKDAUGsYaxhnGGyYYJhmmGmoMMwyzDXMM8wwLDUsMyw2rDGsN6w2bDFsNOwy7DXsNBwzNhqOGFsMpwxnDOcNFwxXDNUOXERmNRqvRbfQZg8Zc4wjjKGORscRYZqwwVhknG6cZpxtnGuuMc43zjYuMS40rjKuN64wbjJuN24w7jU3GfcaDxsPGY8YTxtPGNuN54yVju7HDBEyySTHZTV6T3xQyRUwjTaNNxaZSU7mp0jTRNMVUbao1zTLVmxpMC0yLTctMK01rTI2mjaYtpu2mXaY9pv2mQ6YjpuOmk6ZW01nTBdNl01VTpyIoesWsOJVUrK9hPKYuUAqVsco4ZbwyQZmkTFVqlBnKbGWOMk9ZqCxRliurlLXKemWTslXZoexW9ioHlGblqNKinFLOKOeUi8oV5ZrSpSLVqFpVt+pTg2quOkIdpRapJWqZWqFWqZPVaep0daZap85V56uL1KXqCnW1uk7doG5Wt6k71SZ1n3pQPaweU0+op9U29bx6SW1XO8zALJsVs93sNfvNIXPEPNI82lxsLjWXmyvNE81TzNXmWvMsc725wbzAvNi8zLzSvMbcaN5o3mLebt5l3mPebz5kPmI+bj5pbjWfNV8wXzZfNXdaBIveYrY4LamWgCVsiVoKLIWWsZZxlvGWCZZJlqmWGssMy2zLHMs8y0LLEstyyyrLWst6yybLVssOy27LXssBS7PlqKXFcspyxnLOctFyxXLN0mVFVqPVanVbfdagNdc6wjrKWmQtsZZZK6xV1snWadbp1pnWOutc63zrIutS6wrraus66wbrZus2605rk3Wf9aD1sPWY9YT1tLXNet56ydpu7bABm2xTbHab1+a3hWwR20jbaFuxrdRWbqu0TbRNsVXbam2zbPW2BtsC22LbMttK2xpbo22jbYttu42sR9J5Lm2Gi907w/a4sf1u06glpd87BWtiT9k+Pn5/HKPU6NkdRux8y0MxXNvtG41BjZLtuef232swkZLOEGk31/AnPRIpWTrrEtKZSMl/m53/jn0/lFo6Rw2YzsHHfivSmcizPykxeQqcPMN9KdmcKf8FdOFYjGd3I+Xmj/HUdl+2crg3eexsXk+bl2d3AF0csoYkUj7bT+wSlyN289HbA8pzyaBL86FBSJ47y6SdpRlYk18ZdOwvDqvWDZpS+5r7OQ53JVDydzy9wuFMYgk2hJUj202saeCL/cR+KyhXc5Srga7X7q28eZ6D1yUWOztHx6ckiZSoDLV70B4fRI7+xOGJZcTzzB+Ip2YZGJ+amD4zKSWxDK9yOXqVy1F/6dzD4fn9UL7K5ehV8i2jfqVEdVI6CYy95bUnIUeNhAOvydo36HuktCaZzksnOR0YMs+/6xb2mZi+MVyD025L7O9uuzmU1nC42rhb0XLdG+1RLv1O2qO0Ll/UtKijRwKgmeNp1NLW3BvjH7VvSvZSsh61dgblKP12ZKumS809tZj1tzV6jic7T4PjjfFcw/HktI7/8qYokG9ZJmrdDej8ICi7C4lMBtB5uvOS3rs7eEq6BwXWal/Y7MXZu+x8Ejvbx+6xgmc4eb6ZXPKMUsiMyZPh7JvW9OuDcfsGcFy9pYnrZnOPVBk3SikAPTqFTgFA16QhXZPOoGvSAbomHaFr0iPomvTDdE36Ufy+B23mvv/5H2gH+q+Eb4AeQD9Fb2jfAfUAwK1IQ21FmtxWKeNSgmApQICcEFgNRLAOp2kDxsk3FLbh93Zin9yotA9I4CD2D2NH7q0/AciuAAjonlmaq3cf8rOR9EYrQL74wNZ1LX2+mEokxX8rVQBG9FbvvoB0JUPJSNgd8H5wn/IB5aNgjPIwLpVSWipltFTG95m7nBUX+43O792etMZmOhuHkNo7M2+sHMaCcTeoBYNfr5+tfQ/+VpXxjazRrweb7qASHOx+kxutocnWCG5tPUu+LnAn1ZZEmdyszifbW3B7dDz5yvydqNOJ69RDkXbfVeHbJ+3ENdU7Vdpj+kh71g1K+0bzMZzt6uwhWYo7M2+8xhy5gzTm3SvnkoR6O9ypHXxPoG6I9fj2pzy2P2IDOApa7lqNGuxexFttwZL1WO4sO8Sn8N6wJok5KsU1cS6YfxusAoFvazHE16h67SuVd1TJJ02xH+jwU7Izb6N26/ddrAlJc3h7W4pk/ek7s2VIvrv1XmgJEkdTt7P0+/bv79zST9wnea+UPskZO11i1+YnY+UO0RsAps5IWY/hbKCIBe+dpL7xk9RGwag3mo1OY6oxYAwbo8YCY6FxrHGccbxxgnGScaqxxjjDONs4xzjPuNC4xLjcuMq41rjeuMm41bjDuNu413jA2Gw8amwxnjKeMZ4zXjReMV4zdpmQyWiymtwmnyloyjWNMI0yFZlKTGWmClOVabJpmmm6aaapzjTXNN+0yLTUtMK02rTOtMG02bTNtNPUZNpnOmg6bDpmOmE6bWoznTddMrWbOhSgyIqi2BWv4ldCSkQZqYxWipVSpVypVCYqU5RqpVaZpdQrDcoCZbGyTFmprFEalY3KFmW7skvZo+xXDilHlOPKSaVVOatcUC4rV5VOVVD1qll1qqlqQA2rUbVALVTHquPU8eoEdZI6Va1RZ6iz1TnqPHWhukRdrq5S16rr1U3qVnWHulvdqx5Qm9Wjaot6Sj2jnlMvqlfUa2qXGZmNZqvZbfaZg+Zc8wjzKHORucRcZq4wV5knm6eZp5tnmuvMc83zzYvMS80rzKvN68wbzJvN28w7zU3mfeaD5sPmY+YT5tPmNvN58yVzu7nDAiyyRbHYLV6L3xKyRCwjLaMtxZZSS7ml0jLRMsVSbam1zLLUWxosCyyLLcssKy1rLI2WjZYtlu2WXZY9lv2WQ5YjluOWk5ZWy1nLBctly1VLp1Ww6q1mq9Oaag1Yw9aotcBaaB1rHWcdb51gnWSdaq2xzrDOts6xzrMutC6xLreusq61rrdusm617rDutu61HrA2W49aW6ynrGes56wXrVes16xdNmQz2qw2t81nC9pybSNso2xFthJbma3CVmWbbJtmm26baauzzbXNty2yLbWtsK22rbNtsG22bbPttDXZ9tkO2g7bjtlO2E7b2mznbZds7bYOO7DLdsVut3vtfnvIHrGPtI+2F9tL7eX2SvtE+xR7tb3WPsteb2+wL7Avti+zr7SvsTfaN9q32Lfbd9n32PfbD9mP2I/bT9pb7WftF+yX7VftnQ7BoXeYHU5HqiPgCDuijgJHoWOsY5xjvGOCY5JjqqPGMcMx2zHHMc+x0LHEsdyxyrHWsd6xybHVscOx27HXccDR7DjqaHGccpxxnHNcdFxxXHN0OZHT6LQ63U6fM+jMdY5wjnIWOUucZc4KZ5VzsnOac7pzprPOOdc537nIudS5wrnauc65wbnZuc2509nk3Oc86DzsPOY84TztbHOed15ytjs7XMAluxSX3eV1+V0hV8Q10jXaVewqdZW7Kl0TXVNc1a5a1yxXvavBtcC12LXMtdK1xtXo2uja4tru2uXa49rvOuQ64jruOulqdZ11XXBddl11dboFt95tdjvdqe6AO+yOugvche6x7nHu8e4J7knuqe4a9wz3bPcc9zz3QvcS93L3Kvda93r3JvdW9w73bvde9wF3s/uou8V9yn3Gfc590X3Ffc3d5UEeo8fqcXt8nqAn1zPCM8pT5CnxlHkqPFWeyZ5pnumemZ46z1zPfM8iz1LPCs9qzzrPBs9mzzbPTk+TZ5/noOew55jnhOe0p81z3nPJ0+7p8AKv7FW8dq/X6/eGvBHvSO9ob7G31FvurfRO9E7xVntrvbO89d4G7wLvYu8y70rvGm+jd6N3i3e7d5d3j3e/95D3iPe496S31XvWe8F72XvV25kipOhTzCnOlNSUQEo4JZpSkFKYMjZlXMr4lAkpk1KmptSkzEiZnTInZV7KwpQlKeSmJ7pSpu0joSu+4gqKszse2f3fD1JIT/pK9D5SmZ7ERXS3ChpBv0Xpo08LKIepFI6l8H/pU3rLgkRXlxG7rZGeKhbZPsif9MXhCcanqw7D/TSEncBeR0NaYiESXWFlNCwW+HxXee9eilkUFsVoEDsBvInwEa5RDiCWnjjc30VuQXqRQCYZljYeZ7JiKY+T208GxBsJT+H3lDMfXkFkxXLN49IicjuYhpfF8sLjrIyYTPrFK0mM8AiBPeVO5TA5JltWvqiQPm1hqY1xQPTuHziappAP5/GTnLSZhqSSvPDh0gdp+EEaUts1tVeLLnEalYAz7WIlq+HtNM1cONM9Vu48LlwjscAfEcg0U9MKHqe6ylJ44zjVllYq2zUxTRPnxfSNaT7TOh6H6zgtoufsxfdzITz+77HS4TUQZTP94SgVWrJs38aOmFbD7VTaTLs6qfTY/av2mLYwHeBrGcujvJIvX1LLWOnwZaSbRcKl6QQKe2P1EZ3sHhdfIkzzxd0kPcJccqMmXxaogpYUJ2FUSvFtLOXJpSqOovbhMOXJbiJ5lMLRmrb8AEDjEwTX72CppZCmU25ntoVAfSkNn0tw2UylBGIy5OsUn3c+tQK9FV6XQWkuDFi7OWmjEdQy7KWWgcNZvoQaatloPU3MBc9TPqFJ/vk+9Y7LBY/3Z6m0nG4fKNfXqaFNA9aaAK2VJ2h5LSI6AA8TyFs29A7JtbiC3rk6gitr+j0N+NuEvBxk+kzlzJcOVxNhPdU3yhPWk/vGNOs3IabbjKfWJioUp1ZO09JTVFuY/aRlre1Qr4vlUePAy5OztPImWhMPEhgnKy6d2n3aI2LhWivJbNop+vQorSksfBH3lOF7EyCzOUu6FvfWFwZT6NNLNEeUktUjraRoTrV2xBfTBB5iXSV8zlNJ0t1y0jmauw2xdhy1MbmxuCjNFM6q0LaA3HDYAxk32ETDTzGcPl1G3xJjOcK1gzx9luSL5U6zP0GqY3QPlnAslhJmOdleMfb1bOmBGC6sp/w3U/rFsdxp0MfJmfV2BK4V+zENnxnTFnIXIk7DJzQLQ6RaS8PfovniuMk0nczmyP9J0zCJUpbHrJB0muq2TJ+m0Xf/N5YjtIPKfGtMKxhkfSqpI1az+J4Sa4P4/pJWyyI0vyPJzZc4jyRVLq7EwzE+WlxMVtdoCq3sXZprZvcKaRmdoHyiNJy2QYyDoKf0q2PlqPUAt1HooxIoprCZcqO6hPNL4Cr61kuUw0JOY2lccCXrR1F8B2fPW8gd11qdHaXJeSPRPWofqsgNuMI7BLKUCPk0JSv60uMaSuQzllIKBKIfk32HLFz4Detl0XT2Y2m19lrPSrbrMOVzuNeaMcmEY+UY14Ik9Anx07b++4riOzR39EZr4RCJRSin8MGYJvCtktYnHEdtGv3eAX6X5PRD1H5uotx4fBt5inFC46Yyn0hLnHGmPfb+8MTeI04h4XmQckulMECl8URfCz8YXLNdTN84PK7lYjs17bQl4vGt3VepLWqJ78lgu0Qk6aPp7K//ydPE9T9puJPCq1Ruf6Bap9k6Nk6hVqKSWhgL1Y2nKVRietVfC8vnGltXEst6mheujzoYHI9ZNvZwQFeZ5tNwDu+3r0vbKcGm6QnJ3VQK/0xhUSwWrdVjPVXa2+Trab8jtcHjQ+FD39XqI+2vDmqsNxic4xk3XgtzdWo3fbqMWZsb0/m4XtAQ+PDvil+McRjSuInnw/d85ml5r+sbHsM17cpn+hmTG8PjZiQWx2oc/AsNofJnVlSzmax3t7u7olerWY9rf8xWMD3XWmGmFVNjVp2fD9HyuDgWe3+QtSla/zABxvWyaD9cGy1S6Wm1ux+oSTgR0tsZdeFYatm4Xps/ofrG55HR8GMZviz4Xi6Paxr+YHLIjxzjJMbBxLmFuPEjP+5jfbmzsVLTNMSu4eXxLaaWkoWxHkK/MzyjemMXQCZwAfIVmQgoAU4wDvwO5IM/gEvgF+D/oAjegApUwFlog7ngt/B+WAbegQ/DydAFH4fTYDZ8ErbCHPmkToYv6B7StcAW3Zv6AqHO6DK6hMNk15HwKjmfLxwx7jfuF94w/tT4U6FFrVQ/LvyP+in108Kv1Gr1q0Kr+pz6nNClrlC/KXSr69XnRahuUjeJorpV3S4i9Ydqk2hQD6pviCa1Vf2NmKb+Vr0gZqrt6jtijjVkDYkPkNUm9vVlIGO4HAD6Be9CMJbuSYHafpSGQe7Ke+2G788b6k4rERThEijX1tLm3mBqIRDQMfTGbU+1QFNN0iz07r+5dTK+vXvfSInMALO1Ehl83m58JfX2axsCxWAmWAvW09VzqO1KGv7c3Q2yEKks6qgkhN4dWndKSd9enUd05946ejLKh/kdBZ13sWbcbntRDEoxxvSogZ4sux02/HZrCKstDZrlGHwub6bE3612TeqtB1toTWDnAO+UevBuSYVZh3owT7MOW26ZVO6mGiHRPW+NYCPYSnd5CuAklO8Bbbm9UozvSc65pT3JgXex97XjC26LHR84TQJNE0mRyO1yvDN62teXJt+7GnzKb30PYeCUJ/aFWu6gWj28Gs/sOsmnyO1MvTNKaTi1EfXaamKpRXAMdEF015bq8NZTcsazQtMBcivo9juw/zqYGsv3Twafh9vXsg6chyS9CdB6B2norcgz0k4NzNdq5dZbmOc7RVclenqKtIfk7FIAh5yCemi+60t6OGV0+/uEPedZ3p2Yx7zLvc+e3L/baRhzV/R4eWnd2T3cnpTeez3aWBncaz3YWJn9vfdYYzb5brAIY+4aizDmnrUIY+5ZizDmPYvQp4zvljFrfBt8d4xR7+4037tjSr5FnKm1iGvBoTtkFX9ofen3avTtqB338izT35cFuF073KB2+8+7sU+tJ+47d7cZL507c89YTwrvnZ1fMZnfK/u3YmX097oLiy/TO30vVXyNurN3RPWk9V7c1xRfa+6t3UmxcntvjxGTBbxv131mIIywA0U49t6X/N77kt9gvuRn22PbbztkO2I7bjtpa7WdtV2wXbZdtXXaBbvebrY77an2gD1sj9oL7IX2sfZx9vH2CfZJ9qn2GvsM+2z7HPs8+0L7Evty+yr7Wvt6+yb7VvsO+277XvsBe7P9qL3Ffsp+xn7OftF+xX7N3uVADqPD6nA7fI6gI9cxwjHKUeQocZQ5KhxVjsmOaY7pjpmOOsdcx3zHIsdSxwrHasc6xwbHZsc2x05Hk2Of46DjsOOY44TjtKPNcd5xydHu6HACp+xUnHan1+l3hpwR50jnaGexs9RZ7qx0TnROcVY7a52znPXOBucC52LnMudK5xpno3Ojc4tzu3OXc49zv/OQ84jzuPOks9V51nnBedl51dnpElx6l9nldKW6Aq6wK+oqcBW6xrrGuca7Jrgmuaa6alwzXLNdc1zzXAtdS1zLXatca13rXZtcW107XLtde10HXM2uo64W1ynXGdc510XXFdc1V5cbuY1uq9vt9rmD7lz3CPcod5G7xF3mrnBXuSe7p7mnu2e669xz3fPdi9xL3Svcq93r3Bvcm93b3DvdTe597oPuw+5j7hPu0+4293n3JXe7u8MDPLJH8dg9Xo/fE/JEPCM9oz3FnlJPuafSM9EzxVPtqfXM8tR7GjwLPIs9yzwrPWs8jZ6Nni2e7Z5dnj2e/Z5DniOe456TnlbPWc8Fz2XPVU+nV/DqvWav05vqDXjD3qi3wFvoHesd5x3vneCd5J3qrfHO8M72zvHO8y70LvEu967yrvWu927ybvXu8O727vUe8DZ7j3pbvKe8Z7znvBe9V7zXvF0pKMWYYk1xp/hSgim5KSNSRqUUpZSklKVUpFSlTE6ZljI9ZWZKXcrclPkpi1KWpqxIWZ2yLmVDyuaUbSk7U5pS9qUcTDmccizlRMrplLaU8ymXUtpTOlJBqpyqpNpTvan+1FBqJHVk6ujU4tTS1PLUytSJqVNSq1NrU2el1qc2pC5IXZy6LHVl6prUxtSNqVtSt6fuSt2Tuj/1UOqR1OOpJ1NbU8+mXki9nHo1tTNNSNOnmdOcaalpgbRwWjStIK0wbWzauLTxaRPSJqVNTatJm5E2O21O2ry0hWlL0panrUpbm7Y+bVPa1rQdabvT9qYdSGtOO5rWknYq7UzaubSLaVfSrqV1+ZDP6LP63D6fL+jL9Y3wjfIV+Up8Zb4KX5Vvsm+ab7pvpq/ON9c337fIt9S3wrfat863wbfZt82309fk2+c76DvsO+Y74Tvta/Od913ytfs60kG6nK6k29O96f70UHokfWT66PTi9NL08vTK9InpU9Kr02vTZ6XXpzekL0hfnL4sfWX6mvTG9I3pW9K3p+9K35O+P/1Q+pH04+kn01vTz6ZfSL+cfjW90y/49X6z3+lP9Qf8YX/UX+Av9I/1j/OP90/wT/JP9df4Z/hn++f45/kX+pf4l/tX+df61/s3+bf6d/h3+/f6D/ib/Uf9Lf5T/jP+c/6L/iv+a/6uDJRhzLBmuDN8GcGM3IwRGaMyijJKMsoyKjKqMiZnTMuYnjEzoy5jbsb8jEUZSzNWZKzOWJexIWNzxraMnRlNGfsyDmYczjiWcSLjdEZbxvmMSxntGR0BEJBxY2gPeAP+QCgQCYwMjA4UB0oD5YHKwMTAlEB1oDYwK1AfaAgsCCwOLAusDKwJNAY2BrYEtgd2BfYE9gcOBY4EjgdOBloDZwMXApcDVwOdmUKmPtOc6cxMzQxkhjOjmQWZhZljM8dljs+ckDkpc2pmTeaMzNmZczLnZS7MXJK5PHNV5trM9ZmbMrdm7sjcnbk380Bmc+bRzJbMU5lnMs9lXsy8knktsyuIgsagNegO+oLBYG5wRHBUsChYEiwLVgSrgpOD04LTgzODdcG5wfnBRcGlwRXB1cF1wQ3BzcFtwZ3BpuC+4MHg4eCx4Ing6WBb8HzwUrA92JEFsuQsJcue5c3yZ4WyIlkjs0ZnFWeVZpVnVWZNzJqSVZ1VmzUrqz6rIWtB1uKsZVkrs9ZkNWZtzNqStT1rV9aerP1Zh7KOZB3POpnVmnU260LW5ayrWZ0hIaQPmUPOUGooEAqHoqGCUGFobGhcaHxoQmhSaGqoJjQjNDs0JzQvtDC0JLQ8tCq0NrQ+tCm0NbQjtDu0N3Qg1Bw6GmoJnQqdCZ0LXQxdCV0LdWWjbGO2Ndud7csOZudmj8gelV2UXZJdll2RXZU9OXta9vTsmdl12XOz52cvyl6avSJ7dfa67A3Zm7O3Ze/Mbsrel30w+3D2sewT2aez27LPZ1/Kbs/uCIOwHFbC9rA37A+HwpHwyPDocHG4NFwergxPDE8JV4drw7PC9eGG8ILw4vCy8MrwmnBjeGN4S3h7eFd4T3h/+FD4SPh4+GS4NXw2fCF8OXw13Jkj5OhzzDnOnNScQE44J5pTkFOYMzZnXM74nAk5k3Km5tTkzMiZnTMnZ17OwpwlOctzVuWszVmfsylna86OnN05e3MO5DTnHM1pyTmVcybnXM7FnCs513K6clGuMdea68715QZzc3NH5I7KLcotyS3Lrcityp2cOy13eu7M3LrcubnzcxflLs1dkbs6d13uhtzNudtyd+Y25e7LPZh7OPdY7onc07ltuedzL+W253bkgTw5T8mz53nz/HmhvEjeyLzRecV5pXnleZV5E/Om5FXn1ebNyqvPa8hbkLc4b1neyrw1eY15G/O25G3P25W3J29/3qG8I3nH807mteadzbuQdznval5nRIjoI+aIM5IaCUTCkWikIFIYGRsZFxkfmRCZFJkaqYnMiMyOzInMiyyMLIksj6yKrI2sj2yKbI3siOyO7I0ciDRHjkZaIqciZyLnIhcjVyLXIl35KN+Yb8135/vyg/m5+SPyR+UX5Zfkl+VX5FflT86flj89f2Z+Xf7c/Pn5i/KX5q/IX52/Ln9D/ub8bfk785vy9+UfzD+cfyz/RP7p/Lb88/mX8tvzO6IgKkeVqD3qjfqjoWgkOjI6OlocLY2WRyujE6NTotXR2uisaH20Iboguji6LLoyuibaGN0Y3RLdHt0V3RPdHz0UPRI9Hj0ZbY2ejV6IXo5ejXYCCLvF/8I968vdKsZnSwjD35PTwWCX/DYJBzMIrgv04HCrdIBQdl2lNBn03ecIH8kBoPB+wqcnnNALKegUfprXTVZiL8jfxni4+wQJl+Zj/HvgQXIOXX6cnkcejWGjRL7edb4r1BeX39eLf0RahuF3yLvgbbm7B4cX0AZy10p3JcFlsQcX1qJ1eHRR3L2nLy6NSobDqLyXfCmt+6998JBE5jvPv3OO4PIvevFvSb/CHJ6lNN9CC8itON0biEzQn3tkguUj9eIvS2/HZIVcBHZ/BIc8R2Z2BUv3SUzzqjQOw493YW6CQSIpNFD+j0klGH69W8DwUVSDw2E3uQGvTfofArvxqBAqkhvDcmDHT4PoWE95sbLuSQ8t94bucG8Z0bKAr6LNPfHich/L6UBxDNfKfSLFR/SWdVBa0ROXEJQf5eK90BOvkCK/3lvuKbTcNVzTk1Ux3ehupjSZCTTTafiTCeEy1ZPUmM7orMl1icepbg9MI+pIOr9M5aPpXvdyDtfFaAgOWuVXMb6Ko3+96zdEV3Wf7NXbv+jSMP5pirdTvJLSb5f/GNNhaXEMZ7rd1dGLT+76Zg8Oz3T9rm+4dIKrC69w+E+uXy8GU0d0qT31ApwneWd1gdfhoeBY/3/Qo4fwm9Ife3Fav1hdEyqlFwG5aeGvfcINJD1afXlN5+vBWT0Cb3XtoHX2w7E6K32Fwz9M6+8bHH60Dw1XB0EzVx+jHM5oHF1beuommEfD24hstXraJj8fwzUaGw2f0RselNpBz7c2eRuoyORpObGl0Ijux7Cs+5cESmM5/Os9OG8H4nHpNa7OfpHDf8bRfIvD3+it1+d0IJltEYIUn8bsDHohFi5/mKP/X2pDRnO4gvHziKRhW9f3CE7zwvAPymtBr52XypPrMKefvH3W7GQXqYlBuaVHnr1242u9bVC0+6t97Qy1RT34dyj+XY7mBRr+WK/9bJTTBrAhP+yKcDbhT7F63V0Unxec/k096Qfn5XUx/Pp1Lb49kiYkbZts0uu9bUdPOzK2Vw/HdlsJrlvI6epPenG+Dbog/5CzV3XJyqU/uxpHc4HWU8anUff5Hhrcvqzn2p3ne/sh3Sg31pahPK5do7pEb2EKEpn06vxbvbp3Hu2K6Rh6qRfvJ21xuEF3f6894fo2mg5QPE4HuP4DX0aA3irDYJw8baRd08qFtpu4jZb74D1twYk+7fsZ6QiN62u9OtZO9K23XsyJt5PgKmcHfPLKXvlz/RzNZv6pu5Hm8Q9cfv/A1YssEOvL1ffy6SY0Wt2Ps+2xPgZvDwVV2tArmQbS94BR8Pn4vgG4LPlo+Ubicb7O9oS/0xmP8/2E3nfd8TjfJ8H69itql/4aj/N9Dxz+a47m1xzN6xzNHzmaXjxOH3bJTTEaHbNFfWka5Au9NA26zB4auJbq7dkuXCPgJmkE7QPU9sGT0fymD56MprAPnozG3Qfn+zxcX4jv/8T1qfj+Cd//eY3ohma7otJWEouGL4vh8r9z+Nd78dekJ0BP263RUDkwmijFX4u16VjmmT3v8nh/7TX4P3kmxp9hZUH1Z1cXabmiCPeK4YyuAKWRe2jgNCIfuK6L2JAnhf/f3teAWVEdifb/HcaZcRxxliCQkeBIRu7///+dOzcsQZwgIkFjkLDKIrA8BIIsAhIeyxIeED5EF1mChCU6jiyPj4eEAI8gIPIQkcWRVURCgCCyPAQyQUJweOdU971dffuemZ4wZPflm8+vesqius5fVZ2qOt19Pyf4v371LxQX52VxHKtwF6k+aP1BuHGPNuzduf0a78t5e31uH+ePiI2g83t1/Yd+nqN0fhf43ixdycOn0dxQtU2ih1VZ3JAbTqM5AtFPmhv+vUR34TdbdtJZojxZPUe4xm+w90mt9OF3tinZucW5JJHZjOTncJxjsuy6oG5fzMML8MC9GF8OcZrGo6R1HoTfRA5LdOyarvMqDr7XwEN1O2cvM3UeFCONobg44MaPjHgezweIR8dZOXJ78fUSXaNrX12Gfs7RdR6Ncb3ykM6jrEF2MSBnF9hPXrQV5db3ojIt5ydRTk3o1xHP9Jy/xbm20efoOI7/LyoLs/di3JCbr5A2U4sDOsZRzk7ufQz1J4cb9ndkm/ynIliZar9KRr8XYoB+2h4R0+0UcvZNkLNPozm7ZmusnP2c2JJtC+fjOZtaaMRxnp6N0zT7yuHELroj2zmObEfHl0POnrWdU8h2TiGeKp3HdofOg3AreTorB++4vLtgrk10icSKwqGWd4242caFQzRuwbjZxrM8Ol7Ixr/6hRE38ijddBtHOM7xr9nuzdogsa/v6zZoKy1sg5pO2rI6qeIF7RR4lDmFeagcsl+Hcro9BuIQRn3AUBNYKxOdEUtMODuu2JsbC6ohkH7ei8Z7r86D6gmaHG0tdBzikGxbbcQqHyCer+d4+gFujFWSuf4g3OiX9BjSgO9rmwfXMZg8qL6R9XvqGuk4rnvkfJpixHHdI0dfaMQN9ZACe6sao+p4Xsyj1yt+Kf6UXH8P/vOc+CmnxznvoRgjhxvqFSheKmSDmi3P1G05fw+Vyltu5OGmfU3oQe/N7msgE+fv7yGcUQ/B9Q1+hPK3nBZzYhzXPVjxFa6H5GIkxYhby7n0+kl2vwAehOO6CktPcL0l10+7Ecd1GEL/N7Qn5nCiP3cj/bkf7S86biUPam89px+tyeT8DOBavXcE0oGHdT8DPm2t5nttyPdGdB7lCOIJ63JsGcRzgu2f+TE3vo5ihq8X5kG+V7Xr9/T6Ess3Yl1Vc9usv9Jx1Q9r9SjwmUT/Q7ofBhzXqVbAnGhxFMJx/SobX9nycFTXYvsivd5F/OooPYbRcVwHI+P9ga5jOm4pPrRSN+snv4J05pWczhTKQbx5eCEdLjHixraUfnpbCMd1ueVQl8vGXT9BcVcOJ7HlKk6POdV63TPgb/fk/O0meYTuT3Sc8LyNeJ5APE8gHtUPl+i23yIYcVbdj+TaNGfM5t0/zOIF52qnEc9bl7vRuuTwPB434snhuH5IdMaGbMemz7k2RpyD9zXieTZYWI5qXzORfRVp8QnUTwA/J17i9H1wJtoLZupzLg1E69KM1iWH82tpHpfl0WJ+xYhbyesL+Wc1B0e4hbyyYG3Nxmm1NRXX8sG/MuSDaiw6PcdjxZZxzXaFclD3UQiHfErL17J1D8WIG3hYPspK7RfVV3Fdmtkuq1YM+YIwW4tbdBzVkI21OB1n1pZN+b76Gzdavq/+Jg6qOedk9jXiuBZNxvIfaFw5HNeos3Qt9sjhuHZN6Lt1n6/jhpr2Oemkbi/Kd9Aa5XAreZDhnJ1Vr0C1R0Z9QODulu+Wv8Vx8tPyWO5+ebzcwNnlRhLDjpXPyp9zi+X/S/bJJfIlxcm9oLiVJHdYqVfqud+UPFgynTtZMqNkHl9eMr9kEX93yaqS1/h7ShpLGvn7S/53ya/4fiWflXp4Z9nlst/xz5VdvX0SP/P2abf/PX+1vLq8hr9W7i2fw9+449AdXwrfueOrijLh2Yq7KjzCjyv6V/QXXqsYVPF9oaHiiYopwlbSy9tl+kwCJ/eXH+Nuk8fJ47gq+RDJlO+RPya5f1/5N/JJziGflj/jXEpKeZDzKd9RHuHSyuPKOO7bJTtL3uYeLSstK+WeKGsua+ZGlt9bfi/3g/L/Vf5LbhT3NAl1XyWwjsBGAlsI7CCwh8B+AocIHCFA94ST5O9ZAheovpO/1+gn8MlaKeRvCYEKAt0I0F+4oZWPGoK7CAQIxAikCdBYu578HUqArIMwkvwdTWA8gUkEphGYRWAugQUElhB4icBKAmsIkIxJWE/+biKwlQDdXfaSvwcIHCb4R+TvcQKnCZwjcJEAtaLrHEd/O0ssIlBGoCuB7gSqCFQTIHu26CF/QwRIJER/80kcSIDEYeIw8vdxAiSOEceQvxMITCFAPJY4m/ydR4D4M3EpgeUEX0VgLYFGAhsIbCawncAuAvsIHCTQROAogRMEzhA4T+AygasEWjhOkggU01yHAD1l4WhUQa70zThOfgCuXeEKpz5Sd46/sVqiT5P8UepNfYRMLUECnmscjQBuUE6+TIb8kPsG8CwEymqgqDz0X3fL9B28w9DWb+RrlEJ/u4hkRXClknNX6AO1avV64xK3W/9XiXhw7p/hrl7SU+Qak0K5a1+Ed0VXTrs60FWlEAk3TnIPmOhwVU8EVVxU31TdpNOZ130WeP6E642TBgrNtTj6axMEf+Cm5VNpD4Acdb0uwgqquHr9PVprlXJY6ZmbH3VNWVd1reHqK/MmOMHXjSsRvZ1vanS+qdH5pkbnmxqdb2p0vqnR+aZG55sanW9qdL6p8f/Lmxp2wV5kL7N3tXe3V9mr7f3sHnvInrBn7APtg+3D7I/bR9nH2CfYp9in22fb59kX2pfal9tX2dfaG+0b7Jvt2+277PvsB+1N9qP2E/Yz9vP2y/ar9haH5Ch2lDsqHT0cvR19HQ6HzxFxpBz9HYMcQxzDHSMcTzrGOiY6pjpmOOY45jsWO5Y5VjhWO151rHNsdGxx7HDscex3HHIccRxznHScdVxwNDuuOTmn4ixxVji7OXs5+zhrnC5nwBlzpp0DnPXOoc7HnCOdo53jnZOc05yznHOdC5xLnC85VzrXOBuc652bnFudO517nQech50fOY87TzvPOS86rzivuwRXkavM1dXV3VXlqnb1c3lcIVfClXENdA12DXM97hrlGuOa4Jrimu6a7ZrnWuha6lruWuVa62p0bXBtdm137XLtcx10NbmOuk64zrjOuy67rrpa3JK72F3urnT3cPd293U73D53xJ1y93cPcg9xD3ePcD/pHuue6J7qnuGe457vXuxe5l7hXu1+1b3OvdG9xb3Dvce9333IfcR9zH3SfdZ9wd3svubhPIqnxFPh6ebp5enjqfG4PAFPzJP2DPDUe4Z6HvOM9Iz2jPdM8kzzzPLM9SzwLPG85FnpWeNp8Kz3bPJs9ez07PUc8Bz2fOQ57jntOee56Lniue4VvEXeMm9Xb3dvlbfaSzJp+R3bIZoP0as8DOHvMHDEI53ScbEnonM6roR13LaosEzMg2ViHmly+/pZxDH6zBWWKS5qmy40ti1HCDP4GTwKg8dKP/Gcs9oyzCFXWA6L52boLPksuny8bX0z3HuL6QadZOhzu+mT26Yb1jTc8XTlRdTuuMJ9xrrE6ifLHnFbVujiTga9hqFvLN22Qv8Qjes+C+tyE+t+M7bA9EU926Yb5ryxMF263wJ/R815B9GLGHPL9EXttHeBZafF6N6BjD6z6Ix+stZdmd+2TAnprWEf/BzxMPZTrKuGdmvRPEwprFcsP2DwORd03Dav7TXFMg3yJ6B1x/zYJyxmzM+pwnSDjUQRT3eG/luwI2UEkvMeoo9B/EFEf7h9uiq9xsC7IP6uhfspva3jt6GxdxmK5hb1ocuwwnQ8n11wfPUMWms8t6x4g7UfWfCfrPiH5RNuyR5tQQ5eI/GNwutiZS1Y8m270Xjbuz+y5vYmfGa7Y48/4x5qaa9h2Dj2P0JL23oi/5pBfxrRRQvz3M51sWQ7iM7a4wRk44bY78XCeHv3X0P/kW4YfF0a0bcy5OB2t7c9P8yY9uW29cTKuhjwlxk4K3djxHhW+GUJ0ccVxqUdiN7A0POnGfg2xhj7tN1nZi78HMIfZPAwcOkTtHaNbePMvrkKj0u5E83tx23rQ7txf2GcpTMG/4nWFK+d8D7CFzN4WHNyse05Yep8hqHDdyP6Gwzcylz9Ea0L1oEhhfXZoKsrLYy9rDCd1R8Fx8/XdNyG4h/ZiWQ+gOivo3vfRTx/QPgehH8N9QHr4SOFcabdtdMumLrKqC9Z8bE4T1FQ3GKw/ecYfXuCoasWxisx9mJLNTcLdTYRrSlrL2DNj6V9geHPWbmqgX6GIR/ZoJX9mhUjWaJ3VGzWUfT/pPqhxIqpOqhO2FH0m4rhb6Ldm6kZWqHjswZs7+2l32r9vCV1ZuxzGPUQFr2j6pYdVc/sKLqVes5N0f8r1Eu5tumsmsmtpnfYGVNH+WdG/GAl1zP4n1twdvYXRf9P2n87in6ra1z/JegT/nz0du+PrBr7LabfarsQ0Vmk9FZhPWTFOcxnJLCPwvnaF4iHUc9UGG2xzoxY68XymcznSSw8f8LqA7MW1078Zmo7VupXrLrrTfXfQv2NhbPOGqzMLWvtsBxWDGBJH1j1Xiv1ZAs4S+et6DnGreQgVmLRm3kOhxXDs3y+pTj5JuJ5hs4LXG/uLq4vx3E1XIrrymW4z7j7uf/gLnDvc7/jRe4DvoQv4U7zd/B9ud/yTr4/9xX/bX44fxf/fX4Efy//A/44f5/ykU3hf24L25r4JtvHRR5hYvFdxXcJ++kvxAjvFq8r3igcKN5ZvFP4oHh38W6hqbS+9GHhw9JHS78nfFI6svR54XjpP5b+o9BSurj0J8KN0lWlr4h86drStaJY2li6XpRKf1G6RexSuqf0A/G20uOlp8S7S39bek68p7S59CvxvvI+5X1Ed8XtFbeLHjIevuSDkiNkPBKBCo7+ShvH9SJ/6bt+9fD210l6FcZLKwm+h1473yDqfIOo8w2izjeIOt8g6nyDqPMNos43iDrfIOp8g6jzDaLON4j+Et4gor8xIL9Dv7kjDwN8GOCYzuCRTlFcOkVxsSfFxZ5A54DOUVwJU1wJU9y2iOK2RfkyMQ+WiXmkyUCfbLWfRdCHIs7UZ9Q3LFOEvomLWqMLjRQXGluTI8BYhLCJn8GjAI9i4rHSTzznrLYMc4hkYjksnvbTbeOzdKP8tunycZB5vDV9M9w7DO5tB719cpQwpWs6adBnFh3pMIt/MsXVdTHw4/XFa4r0hE2nMq3zKy9Cuy9Cu+Og3XH5fca6xOqn0R71OcRt4Tln0cWd0M+dJnoN0Gvy9YSp2wY6g/9D4P8QxnUfjOu+fB72OlpYX0u2oPfZio1gnTH4WAbdMOdoHfEaSfdDP+9vlb+j5rzd9MLyDf7c4PORHDz/7fQPWD8N+lAM614M9w6Edgea+syiM/Ymlj4o86Gt+a3JlEBvpfvy107+HPDPgQfGIpn2U6zDhnZrgV4L8zAF5mFKvl6x/IDB51wA/gsUt82juG1ea2uKZRrkTwCeCbDuwF+k8oNPUFSfsBhkLjbNDxovy6/KUbg3Cjzdgae72V5YdqTTlRHQnxEg5z2Q8x7QxwB9DPAHgT8I9IeB/rBZVwvvTdJrwPOaCe8CeBfg7wr8XfP7Kb0NPG9T/DbYI26DsXcZSuldhubbVBfoQ5dh+XQ8n11gHbuo8dUzwPMMrDXMra1na/bI2qes+E9W/FPEUR6zT2ivr7a0R1uQI70G98IaiW9AP9/IX5fbYK5aXwuWfNtumOfdMF6wBbmN/ZHhGzvIZ7Jjj/atdfv30LbplvYaho1j/yO0AL2lNT2Rfw1yfm2S/zTQnwa6CHSxNXtnr0thfku2g+M6xh4ngI0Lp/LnAceKGGfta6w+G/qP/LDB16Xh3jTQtwJ9q0kObnc74Ntb9Z+smPZlGMvLZj3R5VvJjww4yJReNuGs3I2Rb1rhlyXojwR0iOHFcfm4tAPk7AB6A9AbTHoO+ik9bcK3Ab7NNEb4PUKpT2t9ZubCzwH+HOAPAv6giYeBS5+AzE9g7VC+zMKZfXMB7jL5nzvh3jthbj+Guf24NX1oN+4H3J+Ps3TGkLvBmgrj8tdOeB/w9wGHWEhYbOJh1ASki4BfbG1OmDqfATxj0uG7gX430NHeZ8CtzNUfAf+j6t9gXVQdGALyh+Trs0FXVwK+stWxlwFeZtXWFPCNiho/XwP8GsVtEP/YIP6RnTBXTpD5AMh8AOivA/11uPdduPdd4PkD8PwB8D2A7wH8a4B/DfoAeiiqevgIyHkkH2faHfZ1FuyCqauM+pIVH4vzFAXiFmW3yfaRTzD07QnAnzDpqoXxSrAXS6a92FLNzUKdTYQ1FV832QWjtsbcI1htMfw5K1c10M8A/YxJPrJB9n6N6gOMGMkSvd2xGerPraB3WJ2QRS8sRzoF8aEWU1E8W0+zkoPo/Wfl3e2tK7a/3ohjeOi/OYa/iXbZtUFcS9TbtVJLxHTbInqvetaA7Z1NB39uot9qvbWWE8E8W89hsc9BemiskxSmd1TdksXPrmcW1kkjv66T1ui6HINetbPOY4neYX7MSg6Lck9mjl/Yz7NqJh1Hp3g76rQdVqNon99mxQ9Wcj2DX7JwFnbr6bp/+PPKt9Buu/ffPycd/MafWOMqvG/eVO2xw+jt3C9Qvavj6GgeEL29fk8ZAfLNNfZbTG+vX22vfYlwFinCWaT0FtDfyvdXrDiH+YwEIxcTv4C2vgAeqGdKLflrZDgbwmccjDMj1jqyfKbhrN+AI5mGWp/Og3WMNZ83g99MbcdK/YpVd72p/luov7Fw41lD4fVt7zriNWLFACw7MshEfphJx74a+WcrOO4nC2frqo5byUGsxKLWnsNh6DzjrJPl863E2+1/PgHFUYV1/i/wDSJhjjCfjIf+nlsv8rcPjI3nXORvgECM4PSXiMfTXzoSxtNfvxKmSnvItQgoo6SRQB9Lf1uQUr51JXOcE/vHuBLheOd7Lp3vuXS+59L5nkvney6d77l0vufS+Z5L53sune+5dL7ncnPvuXg93pA34c14B3oHe4d5H/eO8o7xTvBO8U73zvbO8y70LvUu967yrvU2ejd4N3u3e3d593kPepu8R70nvGe8572XvVe9LT7JV+wr91X6evh6+/r6HD6fL+JL+fr7BvmG+Ib7Rvie9I31TfRN9c3wzfHN9y32LfOt8K32vepb59vo2+Lb4dvj2+875DviO+Y76Tvru+Br9l3zc37FX+Kv8Hfz9/L38df4Xf6AP+ZP+wf46/1D/Y/5R/pH+8f7J/mn+Wf55/oX+Jf4X/Kv9K/xN/jX+zf5t/p3+vf6D/gP+z/yH/ef9p/zX/Rf8V8PCIGiQFmga6B7oCpQHegX8ARCgUQgExgYGBwYFng8MCowJjAhMCUwPTA7MC+wMLA0sDywKrA20BjYENgc2B7YFdgXOBhoChwNnAicCZwPXA5cDbQEpWBxsDxYGewR7B3sG3QEfcFIMBXsHxwUHBIcHhwRfDI4NjgxODU4IzgnOD+4OLgsuCK4OvhqcF1wY3BLcEdwT3B/8FDwSPBY8GTwbPBCsDl4LcSFlFBJqCLULdQr1CdUE3KFAqFYKB0aEKoPDQ09FhoZGh0aH5oUmhaaFZobWhBaEnoptDK0JtQQWh/aFNoa2hnaGzoQOhz6KHQ8dDp0LnQxdCV0PSyEi8Jl4a7h7uGqcHW4X9gTDoUT4Ux4YHhweFj48fCo8JjwhPCU8PTw7PC88MLw0vDy8Krw2nBjeEN4c3h7eFd4X/hguCl8NHwifCZ8Pnw5fDXcEpEixZHySGWkR6R3pG/EEfFFIpFUpH9kUGRIZHhkROTJyNjIxMjUyIzInMj8yOLIssiKyOrIq5F1kY2RLZEdkT2R/ZFDkSORY5GTkbORC5HmyLUoF1WiJdGKaLdor2ifaE3UFQ1EY9F0dEC0Pjo0+lh0ZHR0dHx0UnRadFZ0bnRBdEn0pejK6JpoQ3R9dFN0a3RndG/0QPRw9KPo8ejp6LnoxeiV6PWYECuKlcW6xrrHqmLVsX4xTywUS8QysYGxwbFhscdjo2JjYhNiU2LTY7Nj82ILY0tjy2OrYmtjjbENsc2x7bFdsX2xg7Gm2NHYidiZ2PnY5djVWEtcihfHy+OV8R7x3vG+cUfcF4/EU/H+8UHxIfHh8RHxJ+Nj4xPjU+Mz4nPi8+OL48viK+Kr46/G18U3xrfEd8T3xPfHD8WPxI/FT8bPxi/Em+PXElxCSZQkKhLdEr0SfRI1CVcikIgl0okBifrE0MRjiZGJ0YnxiUmJaYlZibmJBYkliZcSKxNrEg2J9YlNia2JnYm9iQOJw4mPEscTpxPnEhcTVxLXk0KyKFmW7JrsnqxKVif7JT3JUDKRzCQHJgcnhyUfT45KjklOSE5JTk/OTs5LLkwuTS5PrkquTTYmNyQ3J7cndyX3JQ8mm5JHkyeSZ5Lnk5eTV5MtKSlVnCpPVaZ6pHqn+qYcKV8qkkql+qcGpYakhqdGpJ5MjU1NTE1NzUjNSc1PLU4tS61IrU69mlqX2pjaktqR2pPanzqUOpI6ljqZOpu6kGpOXavlapXaktqK2m61vWr71NbUumoDtbHadO2A2vraobWP1Y6sHV07vnZS7bTaWbVzaxfULql9qXZl7Zrahtr1tZtqt9burN1be6D2cO1HtcdrT9eeq71Ye6X2elpIF6XL0l3T3dNV6ep0v7QnHUon0pn0wPTg9LD04+lR6THpCekp6enp2el56YXppenl6VXptenG9Ib05vT29K70vvTBdFP6aPpE+kz6fPpy+mq6pU6qK64rr6us61HXu65vnaPOVxepS9X1rxtUN6RueN2IuifrxtZNrJtaN6NuTt38usV1y+pW1K2ue7VuXd3Gui11O+r21O2vO1R3pO5Y3cm6s3UX6prrrmW4jJIpyVRkumV6ZfpkajKuTCATy6QzAzL1maGZxzIjM6Mz4zOTMtMyszJzMwsySzIvZVZm1mQaMuszmzJbMzszezMHOF64Kh/jePEF+ovdwlX6G9XCKkqRpgBlFaWIlZQiz6EUsfLGZ4R+CHgOAs8huGsjULYCZSNQFiCeBZTCz6MUYTv8Nvk8vS3xLFD+AG0loK2L0FYCKIspxTYKKItRf3Zo/aGUGqB0BUoN9FBtfZDeujaulUC5AJQIUMqBMgruagA5/YHSgPqzUJcslqDZKKE8kgN62EApkgMk7wXJJ0HOXhh7izSL8A+gv9TOt0Bbw+nvbYs/oL+hLgynFP4c8CSA5xzwFFEeqQ/IySCeKsQTATnHYQ7HQOsVwHOW8ggVLQPovcAzF9rKQH/6UYpQDXf1A8oIoMA8c4fhLrWH17Ue6ncl9bvIiEhb8jHaljgAWs9A69ug9QzqzxA09nqg7ASeemjLBZTFwJOCtpZQinAUKGth7EtgHr5N+8MvUcdOeSQF5ERgdXyUokjQH5+6ysATUnloW/wJaGsdSN4FPFeVTwjPUqV31gr4Fnkm4fkprT5qfb5q+xsTz+F8HmxNLRPz151SRB+VI/87lUN6CGsKcl4AObCmYqXNleOp1HhmGnmEQyDnG9Af1QZVbTmoa0sBO91ORyqH4a7tMApV8itI8kaQrPJs1HhoD39o4HEZ7V2TY+DBPgFmw6C9sO6roK3boS3wNnwzaqsZZmMI8NyA2RgCkisojxSH2jBoOJlVV47Hp/HMzOMZApbbCJY7BFqvUMoJzyPy13I8lbQt5VvazIM+2+oJ/rG8I6vPYg/5CpFzWv4ZxYEnTHFpsrSG4qqvo/0Rt1E5qq/jJfklugrS31Nc5aFrkcczOJ+H9kccjXi6gRd9Dni6mf0qaHg3ZN3dKEUO0z4rL9KrtAxmtU6pJPg4+S3C+a6+FtLfQlvgjfmBIOcX0sGsTzD45yq6pkYvAZSw9BDMxkPZ2RCOguRZoAlHVU9CZ1VYBm31U3lAW1Se7aAtBm8DkoFHHoblQOs7dY9kkIN4hH9BXgtWWd6BVxk0qhy0JWPeZaB1g2cDylVdjrZ7muRId8njCM+H4JGeL7B/fWaSTOe5Buz0Behhja7P4mu6txFroHXEo3mkVnlU28E8wgVYnUswCnVn7AE8p4AnZd49YewGjw2Uvfly+CMmORHgeQp4YM/l1wKPE3jWql7dxLPExGPYqUHnDbsD6HMDjL0/yGlQ9xS5kcj5LrVlbQd5g1quDFfhDeB5RB5C8EbpK4prnp/YsnIbmsMI+JbvwSpHVB66Xm3xgG8x8hzO4/kd9Pk3rfGIibblGOMWmA3DXknXS1KoHNtXVI6kgGaWUDlk99yTjW3EEr0/WDekRdBWD5C8F3xvEHjUaOcE8PCwXuoO24B4GjSemUYefiPYslfeSfA7Nb9K/VUvza/Sccnge0/KPMWB5+dAGSgPojjMhnpXMVDgLpVH+j3IwTxIsnBKuYvImSRXUhzaelZ5hczGVXoVnwWee6QWctc1+WGKq3dB65OkL7M7rLgOPK2XUsR1qIevgI7h1icDRW39TunvCP9hcQLFYVbfgLuQZgrN0MNl0EPYGYUelCKFqYcRegDlGZB8it7FrwVPso3231YOo9gG44pDD3vA/hUHnipo6zydDbEKLE71mV8HOWp8uJjyiD2BosbhPZQuRM4d8iZ9H4T+TKZXbR+EvZKHvZJXearpv4oZie471SBnN+Wx/Qj6sxvN6hdAeVaVTOdHmizupjj0GVonu3AxtP5ZNgtQ5mJfBzq/T488Jeih7f9QHZNUOXdRycQ/d6M4zPw70HoY9OcdNK5e0Ge4KzvPoD/P3PhrrkA2YY5ghZ/CXWdgTX+q7rDKX8P8U5lTwY89Ir+m+x+kCcOwj4I5fBQs5RHNjyEefadWmrGXgFg9gKLlGtCEMTDPKs8vQce+QSULvwSe6bDKDbDK02E2RsOO9g5o3WjVA4C34VC+Y46xvw3zo+7de+Gu54CyFFEk0LFN9CpIMIcLIIr4Fb3yC6CHo0AT3gZNkOldRYupjyreREdaBJppW0X9T5eh1LfYIKpURlNKkZ1SlNGUUiTQVrpAf2wuKlnZBrrxJqUoEB+K/wrrvhm8KOzLRZPhrnfgrlX0LluU8hRl4C6IkeTPKEX5DaXIs2Bcau4QR3FCkZ47CEWqtkCkt80Q6VEbPKRHetpu/nSrO35J2zuIOYuU+9L9y/YG7AVPQQ9PUf9MPNuenD+sRPFzpW5fONM0x+pqPG+Iw6tQjF0FbY2i0aD0EMTYo8wZvRqr4yzSHCOpPDhGAko9PEukZuKQaWr5haaZQBmRH+UWLVDmUY2idxVB9cA2Ve4LGtWd4ppG9QWN6p7VKEt5SneoFUyAcXWHsb8IfqxGfoLgfbT9ND86rciPKoXtpmz0hDkbtZCxLjDlersK5Hpt5oOGPGUFirrVPGUgI5fBPGr0fsEU0574k2LaVaZY9HUUiw6Ftqa2Ha+KQn6spekzjrWqTPFYNeKpthyvBsHbTID9PQg8z0NUUEqjAv55VeeR7dTAKIaj/BSqNMIXoFELQKO+AMnZeONKbv/aBDxdgWcT9JCHPWU9eHUeKNirv9GyJs+r76UUNTbGnq1A5aStOsBEGJfL6NnM+Q7RjVwcrmZ2WoytxqJqbQfiDXIvjTrU6FSNHHh6VcfOPwM77GAa5/PPwJqOgF3mEXrV8lzIfOXzdHXEgbDKA2H3PA953EDVq2vVnt0w9leptSr3EZ4ZlEIsdyVYCrX0N+UMjJTOmCk/zekGldNA5RgjB3PNClq/B3KZdXQF+WaY+U+lRwnlv9Gdkf+UUcs11TOFLahmtaVwLZeM4ieEZ5H0VG4UpsqtuX4oDlJIlK7Uy5sprq0Fjcf6SmU5PTRXZU2VQK3iuhBXbvNregIHlvIGxM8cjGsQrHuGxnXCIEyByEGlGOI60IS9ICcEFrcXUZ7SKdncQc0vNPsaB/a1u005iCKATkoy9Bksjn8TeIYAz5uIUokoDUD5FVAagNIElIeB0gQU0GShUbyeiyF90MOnoYcVaD/FVeLvQ39Gw/x8H3poh0oOR+UIdu0uytMHZrVCnQ3gmQk82myAJ0HVZgMlrNkpmXP+d/JfZfMCvif0uRr63FONf4DyIFDUSle16sFobsVX6/mFRulhpoAe3kdXSvoELPc+oMD8KDA/IsTPBsoA4DFUttUqen6VpgAF+iy5YDagz2bNFP9GGkGru1IXisMcnoccZC7wnDfkldTWTmltPURtEGZD1Z8MRMuLILfSKMATAp53YJ5VrVtE14vvZ6KMA8oKoCwASm+YwxlA8YMmFMEoBsG4MuIQsB2d8jKMdJC5Yg+S1UxwHNU67kugvAyURkrhy4HydaAMoLse/z9Ae+cDZTHwyFpOtJzeJb0M+c6lgrunqoe9VD2E2ZhGKfK3gDINKN1gXJ+A9nYDiro6w4DCqXEvrEVPoJxSVxC8BAf7ssrTW5sNKrm3Od/J99hCKc0QW+fRKHvpvkzWtBjW9FKOMgVTYN1DVDc03/IVjOKPsIJfqXGC6UTsm6AbX8EKfhPkmPyGcITWN+Sn6FU4ApR6GOlKGGk93PUsrM4jsF4cmvnJyAPYgFIGbdlgxt4A/9Ndfj/nAdRxhVobqXwf1W3lFJ0f6TBQgkC5BpSTkG35gfIOpch+Os/iarqzy06w3NWwg/CQ7z9AryIP83MFeIZKD1McKgNv0X9VptK9QHoLeJ6Dqv4fQM5zYLmQX0t7gDIMxlUCe8EE2AugYsafB4qDUvjzwNMIGjUYNKoR5sdMMZ0Gms/+zCd9lk7frJy1nQeKv32nbwVyfI5GIGS/oH6DUy1XWgHj/U7WcoU7pTjhuU+8zGmVLmmb8i0y83dRydI21c9THuL5L+f8fD+gAF3LFMzjcoLkriDZqXkASrkIFNUDGOYZ7jLMs1opxfPM2CuNpx50pMbTCqs7SBuro2YKbftVVY7kQHKqQc51oFQzvI3xdDJXJRYvo8jKbLmmUzxj3IIolYhivstwBq3tTfoJOFSE+H+Hkb4Pe8H3CtSxKc+HdJXJDku15UNDZE7XdLZppEeAZzZkLlMgm5itZlKwptuQDRriZ7OdqnIQz+yWJrqCiMcFlH+A7EY9q/0Hrf6Tb93b0VntdrXPOo+2OrMRj9qWUXspxXDmy9BwU1sGHhdQDqEs4FDhFczL7ArzjEdjH6+dARVR+4I6gOrHhsDpyTcNVaPc6S3fDNYEZ+KGk9mpIAefzFai08lK1eLwkw9aBu3Ky6Cr25CzxiRnjYlnoomH5rnmk1mTzmunOWp/EnpGr1XD1Iz+gt6WcAGN6zoaV5XhZLbJ5KOacus+C+mYyWupTwhIH6hPCKg88E6adlaL9Ccrp8kkh7ZlyHMZHhIqt7ZRMHb1TOEFWjkhPnNPdkcjPK48ntFmHvSMECt6Pw16qJ7VnkbVg3KtknMp6zfUk1nhKsNjG3maTDxNFuVA5U36GfRHfUKpHqpGd0F/6pGP+hnyUaOgzyrPKDWDBh5cxQLbaeX0Nn+XmWHOxFU/ZuBpAsulbZXnn8ySvQmd3qJzkOGm/WuF6sO1E94DuhywQac8gcs/BW6dR++P1hbqj9oWPKmiVd7UakaAyiHj1U+BLZ0mG3iaTDxN1uTgCoxwGvxGNdrRqqEaZuQpuOtZ4RF+Db6OB9uB6FS4B/Tnv6s6hqorc5AcHEtA5CC+rZ8Ui2dBztH8k2LJgU6T4Sk40Yd44FksqRxsWeUp11qfmSfHzCMgHgF4FPTEnQI9RM99aRqu2vtu3d6JXbwCEZH6ZJFabdZ5LmjVy1eo79WqjjoPPgFXnywK6VV9rWLf+gk4fiZwlSkeU3XMyNNkitmaTLsM5RkD+rxP12cyY3TmH9VnTDtBWKT3ucBZQA94JueU8s9c9qwWx1Gr0P4+AO3vprOtApJnozhhNiuWQE+CbURyfogrybAWxpOIvKfXrJwyWNqXrZxAVaLzuMrCJxEGO72gR+Y5ex/AZU89Wj2zI7asP4nxa6RjoIf8CehPCcMnhAw+ofATHSG9iq75jdsQT6mp0n4Oom6IvcnMU56R0mnCM1WiWjQS+sx6Fgs9QVqgHt7Gs7ua9tKK9E+gIt0CZxNLKEV4AurhS4DyJazXF7BeX4Kc5yE/HQOz8XzhM01jXFe4hwbdEFr252ZePdcraa1qbcitDFmbGovirA0o4MfwKZ525oIoxie0YU8Ba5K26pai3oWfVdPOXNA5mliS/6ST2ZYtUmbCSFunHM6jGJ5/Vs+JTOeMVijN6EnUZu1plp9z2ZN01QP0BorqE3prmpnP0w89janqagZFjBndrxpOqaxR8s+2zBTVAyjIA1SbKIV49KfOqtEZx2Q414O6qDQMds9XYfcchvQZa0IVxM9QVVOfCNK8H+7hAcgZOXk8oXi1PTf/OQezrpq0jlg67c8/QX/gXEbdzbXW1ad5eyD/o1b1BeSjTmtt5Z13F7QCM48rj2cBumuZul+Yns0wU5aYnvg17UTm5zcsURL5u4N6Kt06he+HzlNafzIWe2Mrz16uQtGO+sz2ARTtHAA55ifPs1V0qodc/pMquTcy9ChF9ZDG56wu6fqsP4tV4JmT3+Y/d8EvgWetJyluiJHUtvQ8BZ6HNOQpS9Q4HD2rn9BP/zUf1YxWx8zzgu5/CrzH0QOeaDoNV+3cClFoVCBwjoLffznPvc9dIP/9G3wF5jB8BeYUfAXmNHwF5jp8BaYrfAWmD3wFphq+ArPWFral+A9sdbZB/Ce2h2xD+d/avmsbzX9ue9o2l/+DbZFtmXCX7Z9sG4SetjdtTULQ9rHtmPBd2yXbFeF7RXxRkfCDop5FVcLTRfcXeYS/g+/I/BC+IzMVviPzLHxHZhZ8R+Z5+I7MbPiOzDz4jsyP4Tsyr8N3ZBrpd2SEdfQ7MsJ6+h0Z4X/S78gIm+h3ZITN9Dsywl76HRnhAP2OjHCYfkdGOEa/IyN8SublNqFaSHGckBb6c3cL3xYGcVXCd4RHuT7CE8JTnFMYI0zhAsJUYSZXJzwv/Ih7QPix8CJXL74iruG+Z+tnC3FPcOM5jt9IYAuBHQT2ENhP4BCBIwSOEThJ4CyBCwSaCVwjbZLlEBQCJQQqCHQj0ItAHwI1ZHVdnCAECMQIpAkMIPR68ncogccIjCQwmsB4ApMITCMwi8BcAgsILCHwEoGVBNYQaCCwnsAmAlsJ7CSwl8ABAocJfETgOGnjNIFzBC4SuELgOseJAieIReRvGfnblUB3AlXk/6sJ9CPgIf8fIpAgeIbAQAKDyf8PI/A4gVEExhDaBPJ3CoHpBJ9NYB6BhQSWElhOYBWBtQQaCWwgsJnAdgK7COwjcJBAE4GjBE4QOEPgPIHLROZV8reF4ySJQDGBcgKVBHoQ6M0JEtF/yUH++ji+ZR19BvFGd3old31JKJUqLvWhV/p+BaGf1a+U3nKZ0m9coRZ7Yyul37hE7yX/2j13b4x6SehRji5sN15vbBWOUpx+d0i93vgU8K4qRZoP9F5GHny9vtZAMXN6cpIvMXnQ9cbYLM+Nk8RPFORXR6SNa74+VzCi85R+Y4/W/5UmCb1yM1msSeiD+qbKp/N2uzZ7MOdcfzQWT66Hl1QeLFmiJ2T38+fItQu9cm8Cfi9cH9TpfD2ifAmc++D6MVA8+l143bMjUq9aD1EfNJ4NbV+1kaqj4/4fFdkVUXic5Z0JdBVF1sdvd1e/bFWvq9qwiBBCCAGSkEAIW0AIWwghLAZENpF9DYgRGUREZRgH0VHHcZRRx4UBRARERGQH2WUHlQFFBGQTERABARW+27ebRxpBUUCZ8x1O/lWvf93Vt27drq6q168BDQAitWeMV8HsWtC1G8R2v78gHzb2LujZH4726dmtQJP5XQcP1GKhJLCs+nmxULN5bvtYaNu6RaNYGHx7HuozAOfOQRTowCASOFggQcHNEAOxEEeMX8SK/yyNvohqRIVHiyEtddljbwody7Bmrl0ABoRjGgQbSsAtWJMyUNbHzZ/hBgQgAkpj6Xpum+xYSG6T1ywWcn72WNcygLAQK/qztEghGt897d7u8En3rvmDYQ/poe7dBwyCY6SnHNUYqSRt0CO/b28tl7QNaYceA+8eoHXr1XdgV60P6cBeBV27a0P6Duw7WBvR996787VRuGNXbUz+wPsGaGPz7+6er71MOp50Mul00lmk8wf07NFXW4K7F2ir7naOWj/I0S0F3fMHa9tJ9xQ4Zz9IevTeAd0HaSfvvbdyFR0G4556gNqhJLZdDOZ0ihDAtnU1C5XhvwhsyyjKO1t12l4MKkMVSIOqkA7VoDrUgJpQCzKgNtSBW6Eu1INMqA8NoCE0gsZ0hOEd7ZwnEZLoUwp9Koax53xKJg3SNuGlcU7b4FZJyqltb8JoLIKt5x5VkdQkDZDeQuqeL5w0jNQiLUvlxkMCfSp/iXqnktpkc2mM2zL0uQTtWQ4qQEeYDYthFWyErbATDsBROKWBFq3FaBW0ylpNLVPL1lpp7bQuWh9tkDZUe1h7QRuvTdNmaQu1Fdp6bYu2Q9unHdZOamf1gB7Ui+oxeoKeolfX6+pZegu9rd5Zz9en6DP1+foyfa3+kb5d36Mf0o/rPxjM4Ea0kWPkGR2M0cbTxlhjpjHfWGasNT4ytht7jEPGceMHxhhn0awki2fJLJ3VYY1YLmsDAexYNGO8247MdtOIEeD0N1qU8xmrEVXUUdC4k0ZgGu99TvE+16FrL4y35Y/yxSIg6ogRYi1uw7YN2sFMLzcoOMvdP3jMTS3wUuamKtJN7Y1uGv0yRZoWPcW1o6jufi6a4H3O8T6PozNEFuPFniu2rHif4tNvfq5E7C2Vb9lTcp977lIFpZ4gG/VSY0ttdUuPKeHWMibTSxt56Sw3Lc3dtIztpWO8dLsbU2X3uZ/jmZd6+8dHe2lJL4330mQvTXe9HF/HS0d625/x0hfc2sWP89IZVAcWv6xcsFxOuUH0qVS50QnFEw6WH1WhS4XFFbtVXJ04OHFyUlxSu6SNyZWTxyavr8QqTUxplbIqNTP1udTjlfMqH6yyLK1H1ayqntXpo93S05/w0le9dK2XnqXzaNVnuZ9rBLw0xk2zSnrpCjfNzvTSgW5sZI+g44tnj8ze03RITs1mic36Nfskd1jznOYFzVe3yGsZ2TKjZb+Wq1sltpp7W05eZN7qvGOtO7Ue5Z619Wy3tNY76HN065NtRrTZcXuv21e0bdF22h3V73iuXUy7Ee0D7Xu1P9yhRYctHat3XNgpptNE9+hOW92j7+xDn6PuHNd57F1PdonvMrdrq677ug3vbnef1KMu9Ttaj9mgOddADy/meuzA7XhsT+mlL7ll9argpXW8tI+XbnHT3t3c/Xs/65bTe6Lr596zXX/0Xuyly7x0lXec5+/eB73jz7hpn8Fu2lf3ei0nCmOozCZ0p3X62XztedwriD1FBnZEmXomFNG76z2hqN5H7wc3Y4+RDyX1QXoBlNKH6EMhVn9QfxDK6o/oj0C8/pj+TyhnvGKMg7Sw5LBKUD0sNawa1AyrEVYD+2rN7Ic9qNTi9HQji7XDO0IG9t05kAcdoBv0gwIYBiNhDI4qXoBxMBlmwFxYAqthM3wCu+EgHIMzaH5A49YbYOiWblmTKA1ar1MqrImUcmsCpVHWfzAN4n7jKA1ar1EqrFcp5dYrlEZZ/8ZU4H4vURq0XqRUWC9Qyq1/URplPY8px/2eozRo/ZNSYT1LKbf+QWmU9QymUbjf3ykNWk9TKqynKOXWeNBx62RUyxqLyq2XUcVVeGS555FlnkeWeh5Z4nnkfc8jizyPLPQ8ssDzyHzPI/M8j8zxPDLb88h7nkdmeR551/PITM8j73gemeF55G3PE295npjmeWKq54kpnifepDTKWkG+mOt4wZqOGmUtdnx0FR7Z5Xlkp+eRzz2P7PA88pnnkU89j3zieWSb55Gtnkf+63lki+eRjz2PfOR54kPPE5s8T2z0PLHB88R6LzbWeR5Z43lkteeRDzyPrPI8stLzyHaKkd3kl7Xkkc1OpFyFR370PPKD55HvPY+c8Txy2vPIKc8j33meOOl54oTniW89TxzzPPGNFxtHPY8c8TzyteeRQ55HvvI8ctDzyJeeR/Z7HtnneWSv55E9nke+8DxynKLjLHnkAHnk8NV5RJZwPSFvdj0hi7uekMVcT8giridktBsb8ibXI9J2PSKV6xFpuR6RQdcjUrgekdz1iIxyPSIjXI/IcNcjMsz1iAy4HpGm6xFpuB6RuusRqbkeweGp65FzrkekdDwiizqRIpnjERlJHsF+3jne6eU17ItwRDsQu/lw7PFL4oi0MvqrEbSAdnIMMD1Zz9DLy8e8XIIcTblauO2vXi5BPoq5RNrvL14uQY6inLPfn71cAp6nBI55U3CU3gByoS10wdYYDCNgtMRxF449k3Hvf3u5BPkS5RJx24teLkE+E7Lo7yGLng5Z9FTIoidDFv0tZNETIYsevwKLxoUsei1k0ashi14JWfRCyKJ/hSwaG7Lo+ZBFz4Us+mfIomdDFv0jZJHTluv0j/VdzkzCqOrckUUB6jGc/ZRESzMxkjvBQBiKsTsFtuDIX8cxB5czQTdbBgVqrrdllrOFL6YteP+WczDXymPvEFtSaO93acvS0N6zaW8TPWTjHCcG4qnsLL4ctT/tl0PHN6Uz0AhBvueUUfgY2tKcLGlCZ8ghO7Po/E29Mzt2ZdP5mjml0Bkcqwwzy2yOU62WaEe42d/sjzNAHcs2rDHWY2ZXx1NmN/OgeQi3IrFr23WckbcZbhZz97Ob2Nl2U9ovwuxl9satNgSc/czZoTICzv5mA68kA7dU8OZdzsgnm+zoaPZAOxweaT1mjcF5oXOe/wZa4P7OPDLdGTH+whF4zak5aiXtpZl418B/yThndeYCRa/42J+WcqX2muwH9iM7Z4L64Dda7S/haq33l8ZC16Dmzah/XXmXL9nvn6aX9Y/Gzl7CL5fb39cOarV3ZGahI3Mue+Rlzm9q16IUu5kb+xjRc814iv155nxzgRPp5A3NxCtNWwI71I98Pz/Av+QH+Vf8MD/Cj/Fv+Ul+mv/Az+HNyRBMmDizjhBcWMIWRURxcYsNtmEH7AibixhRRsSL8iJRVOJjRGVRRaSZfe0s3jx4Kng6eCb4ffCH4I/8Tn4HbxE8a2n8Nt6Bt7GYFcb78l5WJM/nd/P7LGEFLYvfywv4YEtaiv/Jsq2brGiriFXUKsaHWMWtm62SVmkrzipnVbAqmi9ayVYq72Kl8e5WNas6H2rVMCdYt/KXrUz+gNWQP2Jl8RFWUyvXamnlWbdb7fgo/hero9WZP27dxR+1uvEJfBx/jf+HT7S68/F8gdXD6mn14a9bffkT/G98jEyQ5a1+1gBrkKwoq8rqspasI+vJBrKxzJbNZAvZUraSt8k28g7ZQd4pu8juspfsK/Pl3bJA3ieHygfkCPmQfFhtVB+qLWqb+kR9pnaoz9VutVcdUF+qg+ordUgdUcfUCbuInWsXt2+xY+wydrxd3k60K9mV7Sp2mt3SbmW3ttvad9jt7I72XXY3u6fdx+5r59t32wXW/U4bm7eYt2D7lzIzsE3rmI2htNkXZ1AVzXxzLiSZC811MMzcYG6AMeYB80t43PzaPAJ/M48FUuHpQJVAPVhvDbWGwmcYDRnwgjrHv+bf8BP8FP+enxWaCBdRIiiUiBbFRAlRytZt0w63o+ygiBVlRYKoKJJFKn+cT+aL+OTgt/wQv4u3560ssAzemnfiba2AFcH78z4W5wP5PdYtVoxVxoq3ypv/spKC31opVhXezUrnPUUs78aHWbWsOlY9/qrVgD9oNeZ/trL5w1Yzq4V1m9XGusPqgOe6y7oTS37c6sof44usXvwNnmflW3dbBTJRVpM1ZW1ZV9aXjWQTmSOby9ayrWwvO8m7ZDfZU/aR/eVAeY8cLP8kh8kH5Ui1WX2stqrtapfao/aTHlbfqOPqO7uY3cIuYZeyY+2ydoJd0U62U+08+3a7g32n3dXuYfe2+9sD7XtsZ75c3GuFMmYZbIWyZlm8L5QzK+JVl4LtEo7t0gCKmI2wdUpS68SYBeYjEGs+a86BynhlzoO25gpzBdxhrjJXQTtztbkG2lNLdTSPmd9DZ/NcQECfgAzcBH8KFAkUgQcCxQMlYHigVCAZHgqkBarCU4HqgQz4e6AOtulz2Jp14EV1FtvjKD/Ov+Nn+I8CRJiIFEJIM82sKm4WJW3NZnaYHWkLUVrEiXKigkgSKeZsbM2F2JrH8OjOvB1vGTyHw9083pHfbplWOO/He1tRfAAfZJWwSlmxVlkrAVszMXjMqmRV5l2tqryHKM278vutmlZtqy5/xarPh1uN+EirCX/IyrGaW62s1lZbq71I4Z2tTjwP78Nd+Gi+EFuzJbZmf2ugdY+sINNlDZkhb5WZsqHMkk1lrsyTt8t2sqPsLLvKHrK37CcHyEHyXjlE3i+Hy0fUJvWR+q/6VO1UX6h9pF+ro+pbddIuaje3b7ZL2qXtOLucXcFOslPs2+w2dnu7k93F7m73svvZA+xB9r38FWzPm2+09qRr9AVvPHOr3dCuS316pvmNSMTRe10IQhyOWFfARpy97IHDcErTNa4V1WK1RC0dx0VFcdQYh/fAFLyvZeC9JQtyrcdB582th0APnrEeRD1tPYB6Sp0BHfuqU6ifiVq4z2FRA/WgqIZ6QFRF3X/pEtX3dORp50jrCSr9YSp9BJU+3CldZFCJNanE6lRiOpWIYz7rEYdRbmQo9+dQblQo95dQ7tFQ7q+h3OjzOfmfUG78+ZxdNZRL93JBjPuKGJUtMC5vw8hsg7F5B8bTgxgpzkjc+QunUarN14Fpxjn78zEX8tjezh01zr+vnXNh3wv5Qvu2pTlXAvrO2V9ieSxUMvP2JWIPxc8VqRwv55FgMA8MZ7ubUtkGnqe0cEY7vXA8FcQWqg6tvHJyzp/hfI6OYHwT/i3kh8163n73h853v/98arZ7Pjd1jzbjzGQ6o0Hfy0TjXCqW/OB+h6KJJEf5Wconk+pYmmVyE8eMOLrvAFE0ro81N5pboIy5zdwBFcxd5m5IMfeY+6FyIDPQHNIDLQO3Q4NAp0B/wNkGzg/aB/HWBHcFjwePQxdZTpaDrvIdnEd08yw5H6HuGKrZZW0x6Ls21+pkSMMRqHN1ZbnW8zO0V3laPTUKbckgrUBzgHl8zO9Qo7CLrji3Xrm/ykqnHAtHl5UxKuri/D4HY6MtziSdFZFBMASGg/OtwGiv5WgsKSo6R/MFokqh0tddyIubQ3tpfFHoTCFuNiQedmEv7LOuv7csry2pZ4I8aAedoQfkQwHOmUfAKM97za9zPR1Lor32yoYW0AY6QBe8MvOxtx4GD8Oj8AQ8iz37qzAR5/EazLj2njdLXRQDf3TLRGPs1aG1uPOx1wcGerE3Gp7E0ctLMA4mwTSvjVr8wR5xbL7J6xcaXWT1hVZ8BsbCy3jEeK/fOEpHh3tlXNJaugu4dmiCvo3hPxbqmSr98p5Ux9+n1W66cJ8PXU0X+gyn3dw4dtus5R/gA8P7zv78vFnjmx21pUekZ1srj7lbi2IaR6sYDrsNlZ1fOfiFNQb3+OJ4pzm/dvhrSyicKw4RNLKrZ9e3G9l17Uy7gd0Yy4pwRnmB8EBEIFEkOjNM2+nlA/Il8kwaHtkDUtW9arC6Tw1Rf1JD1f1qmHpADVcPqhHqIfWwekSNVH9Wo9Rf1KPqr2q0ekyNUY+rJ9Tf1JPqKfW0+rt6Rv1DPav+qZ5Tz6ux6l/qBfWiekn9W72sXlGvqtecdQajlIF3UiPRaAbcmGJMwRrr2KOVUf1Uf5WvBqiBapC6W+Wp1qqNul21VXeodqq96qA6qk7qTtVZ3aW6qK6qm+queqieqpfqrfqovuoeVeCUrk/QJ6ATXtexD9Sn6SvxXqdr4fCI3CQ3yw/lR/JjuUVuk5/IT+Vncof8XO6Uu+UXco/cK/fJ/fKg4kqooFLKVjepaFVEFVXFVHF1s7pFlVIlVYwqrWJVGRWnyqpyKkGVVxVURZWoklSyqqRSVKqqrKqoNFVVpatqqrqqoWqrW1VdVU9lqvqqgWqoGqnGqqnKVc1VS9VK3aYyVBOVpbLlN6qZmiX/K7fK7XKXPCC/lCfld/KUPKM0FVCR8it5WB6TJ5QpD6kceVx+L7+VP8jT8qw8p0D+qAzFlK7CVYQKk1+rWqqFPKqi5BFVQsWrmspSEtv4EXrCpBg9FeU+B+Q8I+M+DeI8kxIP5XDkUh5HBo3w6szGHioX+8xWGImt4Xa4A9pDR7gT7oKu0B16Qm/oC/1hANwN92DvNQTvhsPwCh6Bvdif4S/wV3gMHoe/wVPwd/gH/BOeh3/Bi/BveAVeg//ABHgd3oA3YapWUUvSKmlNwuaEzQtbEPbf8CTRULQQLUUrcZvIE61FF9FVdBPdRQ/RU/QST4qnxGTxppgiporZYplYLlaIlWKV+ECsFmvEWrFOrBcbxEaxSWwWO8ROsVvsFfvFl+K4OCm+E6fF916UX20k/9xV4kQ5M3KN/hjlA4yhEGsMMx6AZGOqMZViPQfiQrF+JVH+kzh3rxAsSddX6Wsw2tfpB7Hv0LVIGOmLcyea3Fjf/pNo348R5o/23y3WKdJ34fV2AGP4GMbySXnCjXWM5+8xqs/KH52oxsg3MKYZxr+JkR2GsR0pv6ErwbkGtl0U5xTleM06q5Qj6WmsZKiEHk+9gqe6GkMTaIoj++Z4v8nDsVVbvC91wHtzZxxjdcOI6YX36H441hqI96kCuA/+BPfDA/AgPITX1Ci8a4+GMXjnfhKexrv3szjuGIt3sJfwLv4qjj/G44hsEkzGUdk0nEMnayladtjcsPlhC8OTMdbbiw6io+gt+oi+op/oL/LFADFQ3C0GiXtEgbhXDBb3iSHiT2KouF8MEw+I4eJBMUI8JP4qXhaviGniPfGh+FzsEl+IfeKAOChOiFPijPhB/CjX093OeYbn/Gp1Hj2REUV3NeeOMUW96z5hpp4vRJx7wlv+z0ducz7LuXKp+/ncSfq8TK7z9p9z0f5N/Jy+ablwfDY4c9swvI8Wx77Hm4fIjWhvKlTlxSitxotSmiYW4LFpcgNqVbEQtRovgppKd61UcJ8rcUYGTL2H293xXDzV6jW/VRfVMnQczwWdHXCOY9vpnn9huxGRGiIXnmIpTt5sTdudeX8xNoFNZm+xWew9NpvNYXPZPLaQLWPL2Qq2kq1iH7DVbA1byzawTWwb+9QrKRqtceaK/rI05oxp+CVLxKOv4FiNvX9Fe02j7wdKYpQ7YxcN49zZrw2xqc53YHolvRIGSlO9KW6ZgEfpTg0giX3IPoQUthWtSWWfYn2q8GgeDWk8lsdCVbuWnUHfeWjM+S4xjG1npwEiX4x8EWJ4GZ4IpXkyT4WKPA39WymoBRlk29Xsmnivcb4FisFr7mXPx+OvqUV/ZI16eTXKv8Y+1tlG3O+3WcYwMrpgDzUJnOdANZwl3Vjevpq6uTVyruRYX63c6Efb2Geh0krx0rz0T8qsDZX4rbwJ1OBNsfwGVH4WlZ9z3a+ba2Gh2/MXpaeNK1zCB26fdrXWOp5w4tuJbp3mcdfeF9fKUvfpw+KYi6d1q8v5xNFdpBupfs5V4sSTQastBdethv7z/npr1/1B1q77hett/XWP5vW/W4ysv0ztf+1RG697H3ItvH69r+1r127XP+4v3fJ/xHnPx06cFzs/vR62kJ74TWMVJ4LdscpP43iLd/7rU/rGq7bdWUl0S7/2sfpb7To/ypro9ZFTrqllf3zNetGY1qnZtY/9q4s3E6+Qbt76v3v/mHmD+v631vD6t8DVXZP/Cy1wNTV0VjboOwk2y+uL3XWDMsAiUtletobYXtRE+oa+KI2OmExCKzdRLjmUq+TlDHfVgHpI55jitJbhHOOsRZw/6kK+UigfOlKbS5ZUv8S3SuNhMkyHWTAflsAqWA8fwSewE/bBITgGp+CsxrRITWpFtZJanFZBS9HStQwtU8vScrU8rZ3WWeuh9dMGaUO04dpIbbT2pPas9oL2qjZRm4L+1O0MuxZqLfSwjn6ORo1Gz+vo/22o29hW1K3YLjq2zianvuh9Z5a3gVrNabt1bC3qWvScztaw1air2QeoH7BVqKuwdjpbyVagrmDLUZezZajL2FLUpWwJ6hL2Pur7bDHqYrYIdRFbiLqQLUBdwOajzmfzUOexuahz2RzUOWw26mz2Hup72Jo6m8XeRX2XzUSdyd5BfYfNQJ3B3kZ9m01Hnc7eQn2LTUOd5sQzm8qmoE5hb6K+ySajTmZvoL7BJqFOYq+jvs4mok5kE1AnYNzqGL3Y+jp9Q4VRd/E60+3OdrrnX220l4Dzz5Rw9gme8T5HI2gljR0CLTgNHtVsLRnbu4s2DNt2mrZK2639oBfVK+s5eg99hD5Wn6Gv1ffh7baEkW60MPoYI42XjFnGRuMgYyyG1WR5LJ89yl5Fv37EDpvhZpxZx2xrDjLHmOPNheZW81iABxICmYEOgcGBJwOTAksC2wMnw2RYYlijsM5hQ8OeCZsStiJsZ9iZ8OjwlPDs8G7hw8OfC58evjp8T/jZiOIRaRG5Eb0iHo54IWJmxPqIA5F6ZMnI6pGtIvtFjop8OXJ25ObIQ1GBqNiojKg2UQOjRkeNi5oftSXqKI/k8bwub8cL+BN8Il/MP+HHhfO8TgPRSQwRT4vJYpnYIU4F7WByMCvYJTgs+Cz9mjsI0dQ69zkakUqaEiJNiTQl0rQwcVoX/TvBIaQXyEQiE4lM9JHXibxO5HUfmURkEpFJPvIGkTeIvOEjk4lMJjLZR94k8iaRN31kCpEpRKb4yFQiU4lM9ZFpRKYRmeYjbxF5i8hbPjKdyHQi033kbSJvE3nbR2YQmUFkho+8Q+QdIu/4yEwiM4nM9JF3ibxL5F0fmUVkFpFZPvIekfeIvOcjs4nMJjLbR+YQmUNkjo/MJTKXyFwfmUdkHpF5PjKfyHwi831kAZEFRBb4yEIiC4ks9JFFRBYRWeQji4ksJrLYR94n8j6R931kCZElRJb4yFIiS4ks9ZFlRJYRWeYjy4ksJ7LcR1YQWUFkhY+sJLKSyEofWUVkFZFVPvIBkQ+IfOAjq4msJrLaR9YQWUNkjY+sJbKWyFofWUdkHZF1PrKByAYiG3xkI5GNRDb6yCYim4hs8pEPiXxI5EMf2UpkK5GtPrKNyDYi23zkUyKfEvnUR7YT2U5ku498RuQzIp/5yA4iO4js8JHPiXxO5HMf2UlkJ5GdPrKLyC4iu3xkN5HdRHb7yBdEviDyhY/sIbKHyB4f2UtkL5G9PrKPyD4i+3xkP5H9RPb7yAEiB4gc8JEviXxJ5EsfOUjkIJGDPvIVka+IfOUjh4gcInLIR74m8jWRr33kMJHDRA77yBEiR4gc8ZGjRI4SOeoj3xD5hsg3PnKMyDEix3zkWyLfEvnWR44TOU7kuI+cIHKCyAkfOUnkJJGTPvIdke+IfOcjp4icInLKR04TOU3kdGGCYzYkjkakkoaIMwbW73M0IpX0AoklEksk1kfKEClDpIyPxBGJIxLnI2WJlCVS1kfiicQTifeRckTKESnnIwlEEogk+Eh5IuWJlPeRCkQqEKngIxWJVCRS0UcSiSQSSfSRZCLJRJJ9hMZinMZi3DcW4ylEUoik+EgqkVQiqT6SRiSNSJqPVCVSlUhVH0knkk4k3UeqEalGpJqPVCdSnUh1H6lBpAaRGj5Sk0hNIjV9pBaRWkRq+UgGkQwiGT5Sm0htIrV9pA6ROkTq+MitRG4lcquP1CVSl0hdH6lHpB6Rej6SSSSTSKaP1CdSn0h9H2lApAGRBj7SkEhDIg19pBGRRkQa+UhjIo2JNPaRLCJZRLJ8pAmRJkSa+Eg2kWwi2T5CswJOswLumxXwHCI5RHJ8pBmRZkSa+UgukVwiuYVJUHOIoxGppBeITkQnovuIQcQgYvgII8KIsMLEpri2Ka5tX1zbFNc2xbXti2ub4tqmuLZ9cW1TXNsU17Yvrm2Ka5vi2vbFtU1xbVNc225cO28NubLZ8GmoQqs5rWhOfBvOiRMhj9Z07qQ1na60pjPcroYlP4xz4XEgIJZ+t1kXsiEPOkEvGATDYBQ8CWOdNRd3zYFytAZBOVqToBytUVCO1iwoR2sYlKM1DcrRGgflaM2DcrQGQrn1mFtPOVodoRytpTjPfbFluAVops9B0zpAUUiDOtACukCBZ6fza+5ZsAo2w3bYB0fhTOhXPNm0RpXmrLy4awFOjLIPnV7u/BanlXFLeqEt1WlLtUJbatCW6rTFKbFGKFczlKsVymWEcrULnTmHyqgTYreGcnVDuXqhXGYoV79QGc2ojAYh1jCUaxTKNaacE00SimPLG2wL24h3CYN9jGlWoVrVpNKanN/CtuMIEtgeHKuFsYM4+uLsEI6aBDuCox2LHcNxhQKNnuuLhJKeRc5a3hbnvsU+9rak0pYU2uI82XACz1n4CaRsr93d73gC58553/0Y9KRWNK2dxtFqUFs6/gB66lo9KeCcoSjEgPP+sLzLnCPsomttKa3ebYIybBteZXG0zlSW1pnir5FFzpNhBiRAGxh5TWz6/WtQgt4NWAEtHwUz/oA6/P41Ph9FiZes7fnveg3svdbhNbUB+7BI6sOiftLmHa6Bv375fIVbaMzv3kK/bF9J3MtEb7aDR2EmzL3BY+iX6/Nz/Rgq3pOufW9UuNw/sk8pbMf/Us9wqXb5uevb2T/7V+5f4zpe/4XtuV7l17iB+pPC9b1R7KnxP9yfFfbn/6r9Na6s/2VTL7pue1xuxHnV37pPvUKLlvxuFjlncp8u1On33u4vJu4A9ztZZ49VpPT2S+a8/7XQt6nOHJutdebgHt9HpaXjyMh9eq6V92xGO/i5Z/s1iPB+M3DhFwOfUnk7UC22g33OdrHdbC/7hn3LjvN0Xo3X4DV5Bm/kzHDozrvWu/NGUG0jyY40+sWF83xCi6u2IoztY1+xI7w2r48jQP3a1pOn3wj1JCuuaz1plveH15OsuL7tWeNGqCdZcX3bc++NUE+y4vq2Z8aNUE+y4vq256EboZ5kxfVtz3o3Qj3JiuvbnrtvhHqSFde3PWveCPUkKy5dT+d3cOffRdgeNXiZX06u8c7wa39Z+VuOqE5vN4rBeWGKtwbsfNtQya7l1AWYneGmZI/z2duOI84UvSnbChfe3jAInoCFcJRq1wGu3zcUHFvYbd+v2CFsXbdt69nVfiePXfiF6f+vWk+DC2/6GIgz6qf/0DprspKvLW4sq240XyXdkL5KuiF9lXxD+ir5RvQVPXmvsRU3pFXLb0irVnpjnUjnf7qKCkQFwIgKc/7hdudzGNDbKbVetiXpjcOh/yckHiw1R81V89R8tUAtVIvUYvW+WqKWqmVquVqhVsLl3mM8Aizvt5nuG8P8b1Bz3uSmq9VqDulc0nmk80kXkC4kXUS6mPR90iWkS0mXkS4nXUF6VTbZzcyOpJ1I7yTtTHoXaRfSrqTdSLuT9iA9SPoV6SFHrcdIx1zWpgu/YVmPf2dFsqD/w4XedpgC59e7ivKNECbKg8HPiAxRgY/xf3bfTEnvDRxExzjfu1eAbL4BLFFRVMH91oEhbhYV+SLnTYJmQxGG2xNdzhf8Go7nCnGy1KnFk6GzpkEn9QNEX/qsZinH9gvHu3te6vxXsqdribPnJW1KD3l2M9wkwp23jDnH0rs8Gf8RPV3pwie+yD2S3nvmvo/E5JttaSvbtm8istm5ioGpVeoDtcaOhsLvCrvEu0/C3FVO5/0fAYw7dw0W85Fjwf11iUYrrJF0NuY8GeQ+h+I8CUS58+utoWcWQk+3uOujvfCajblMPOtsQoTzNMRk0rdIZ5G+RzqbdA7pXNJ5pAtJN5Fui0j+hdnIEAhe/B5Z3/vlHCuSyIoksiKJrEgiK5LIiiSyIomsSCIrksgKR5eRriHdRLotIumXZzCsOv2mprgWo8VriVplrbpWR2ugZWsttDZaB62L1kvL1wq0odoIbZQ2Rntae057SRunTdKmaTO1udpibYW2VtusbdV2aHu0g9pR7aT2g67r4XpQj9ZL6LF6gp6sp+k19bp6Iz1Hb6W31Tvp3fQ++kB9sD5Mf1h/VH9Cf0Yfq7+sj9cn69P1Wfp8fYm+Sl+vf6R/ou/U9+mH9GP6Kf2swYxIQxpFjZJGnFHBSDHSjQwj08gyco08o53R2ehh9DMGGUOM4cZIY7TxpPGs8YLxqjHRmGLMMGYbC41lxmpjo7HF2G7sNg4Yh43jxhkGLMA4s1lxFsPiWSKr7MysHO/pTcmHbotMJH2ddBLpG4Va6k3SKaRTSacVasHppG+TziB9h3Qm6btX3MrzSRcUavFFpItJ3yddQrq0UDwsJ11BupJ0FekHpKsLxcxa0nWkG0g3FoqlD0m3huJKZ5+Sbif9jHQH6eekO0l3ke4m/YJ0D+le0n2k+0kPkH5JepD0K9JDpF+THiY9QnqU9BvSY6Tfkh4nPUF6kvQ70lOkpx2NfNFRHk0aS1qGNI60LGk8aTnSBNLypBVIK5ImkiaTUszwFNJU0jTSqqTppNVIq5PWIK1JWos0g7Q2aR3SW0nrktYjzSStT9qAtCFpI9LGpFmkTUizSSmSeQ5pM9JcR4MaqU5qkDJHbbLTJjttstMmO22y0yY7r8/47P8AbecDRQABAAAAAWFyYWIADAAGAAAAAAAFBTsOFg69Dr4OvwAAeJxjYGZZxrSHgZWBg3UWqzEDA6MqhGZewJDGJMTIysTEwczOysrEzPKAQe//AYaKaAYGBk4gZgjxdVYAUgr//3AU/U1kYOAoYprvwMD4//9/oO7lrD4gOcYEAA4yEw4AeJzt1nlsVEUYAPDv7bIH1zCllIK2vNkub7EKLfdZaGkBQQTKoRUQaVmOKBjwQAJKiooXQi0i3gcIsijgSfAIGlSOUpHLgqWUAvIe3cGDUgooX/cbH0vTBI0aE/3H+CUz3/clM/PH+yVvBgCccHkkgGbP4Flvd1q0b+ApBNCO2Y0HjoEAA5KhFwyCoZANOTAOJsIsmA1zYB6shnfgQ82lNda4lqilahnaSG2CNkd7QFvq2OYocnzrnOOc78x3LnIudq5s8K0r1XWza5HrKdcO1ylXjTvBfY/7tPu8W3nyvRu9n3pVYrEepyfqA/Vheo4+Vh+vT9Dn6xv1rfo3+mH9tF6jk2gu4kS8uFrowhApoqfIEpPFXaJAvCxeF+vEFlHl8/kM35O+5b61SXpSclKe3+Hnfp8BhsNoYnCjhdHKSDDaGu2NrkaaMcNYYCw0HjcWG8uMlcZ6433jE2OzsdXYZewxDhknA2mBjEBmIDcQDEwNTA/MbJ+fkhkqCBWH9oW+CR0KqXXTz2oI6MZ47I5p2A/74wAcgSPxJhyLEzAPp+DteCfehbNxLs7HB/FhfAQfwyfwSVyCS3E5voCv4Gu4Etfgm7gON+A7+DkexFIsw3I8isfxBIYRUdUGa2si6ZHqSE0kQn66lxbQQ7SQHqXHaTEV0NP0DD1PL9MKWk1r6S1aT2/Tu7SRPqLNtIW2UhHtor1UQqVUTsfIpDD9RFVUTbWqVilb/JLwNdAe+sMQGAajosJ5cLctPLdOGDSvxrTmmtA6a1naGG2SNlfL15bZwsWOCuc8W3ihLVzgXNWgzNXJNda1xLXUtddV5QZ3G/dsd437oifbu8K7yVuSCImkt9KFPljPrhOeqC/QN+nb9YP6Eb1aPy+gXtgv2olOoo8YKKaKe0WhWCFWiw22MPj8vna+wiuExR8IZ9cLFxorjLfqhb+yhUtt4d71wlMCd9jCuSkQig8VhvbawgdC1es6RoWdGIuJ2NMWzsAsHGQLj8YcHI8TMYjTcDrOxHtwDt6P+VcIP4XL8Dl8KSr8Bq6tE34PS64QtvAURmpvq62OpEWFL5KgWXRfvfAiW7jQFn6WXqRX6XVaUy/8Pm2iT+gz+oK2UzHtpv10kMqogr6jk3XC5y4JqxPqqDqiDqsStV/tU3vVblWsdqoitUNtV6+oZWqxGqAyVYZKV31VH9VL9VBdVGfVUaWqDqq9Cqi2yq901UYlqgR1lWqt4lWcaqGaKA/VEtJFOk9naVXk4chDkRlyhuwle8husovsJDvKVJkiO8jr5LUyWbaTAdlW+mWSFFKXCbK1bCnjZKyMkVw2k01lE9lQeqUnXBreGS4K7wh/GX4v3CfcuRIrx1cOr0y38qxcK8caY420hltDrQFWX6u7lWolWA0tt+W0wIyYZ0xpmuYRs9w8YO4xvza3mR+bU82gOckcaGaZmWa6mVZxY/mu4M/BC8Hq4JlgVbA0d23r2Ji4mNgYT4wjRosBrjjxCK/lyC/yX/jP/AI/z8/xGn6WV/MzvIqf5j/xH/kP/Ht+ikse5pX8JLe4yY/zY/wor+BHeDkv5jt5Ed/Bt/Gt/Ev+Bf+cb+GTmpU0W8IOszJ2gH3AprGpbAqbzIJsEstjuWwiu41NYLey8WwcG8tuYTnsZnYTG8NGs1FsJMtmI9hwNozdyIayG9gQNphdzzJZf5bB+jVNv/z3/j/+w+F2NLqUNPidtQaOusoBfx6Xdzrr+wbR2QXuaPaAFxpCI2gMTaApMGgGHGKgOcRCi9+cEwctIR5aQWu4Ktpfbb8XEu3cBnT7HvHZVRL4oa19owSgXXTFNfV7k+1xLVxn3zQdIAVSoSN0gs7QBbpCN+gOPaCn/coA6A19IA362lU/e6RDxl99nn8zHOV1eds/dGDW31qdeWX7K4CG3PUAAAB4nE1Va1CV1xVde5/v3Is2JaaWiG8UUSK2JIqKdRwBERFfpKPRKAxGMA0anUQd39WImkY0DamGqJhWI9o0ZEpbEV9VidqYJggSqnGEUVBiMUhkOjFpCdzTBXYmvXu+P/f7zj5r77X22vbX6G+ndj59zC70Blw9nwY+jYEU12YXIzywyNWZ7oAMevj87xeBLRiERuTjLNLxqRpMlJ9iDjwJRU+ojMEU6YYesNIVkQjHFKQiBCn4Qn6IYjyFLyUJmyQCM7APAzEdjyMeb2K/THJ3sQnVko0inn5P4jAEUyXZ3cTTSHXHeAcwFm9jrwSjP990lXB3gxmW41c4iatwmIvddj+zpOLnWOqOIQ1VMlfmuT6YjKXYgN04gNNokNekzLNuPkZiAZaJX7pLpMlx7yHWXuty1F1wl9GN3x9g1nsa5SW5rxCHRk/cCzDojhGMpXgXpaiVUBlpJiAYMbwrHetRbCKJMRnbWNtJWSfFJtgVsprRyMRG1MlqKdMB9pptcWvxI9YXQ6S5KMSHOI8mZkuSmWZJYLybDkEQojCRN23Bq/gjO3eOcUEelQEymZk/lBtSb5aaO8z8ezTjG/xbIiVbNuh4zbHD2ze5oxjMCuOYYzJm40V8IIMlTubx7D5dpRt0oyk1tV6kd9/FuvPwIZrf5uB91lWBanxOvpJkmlzVDeaIfdWtI95ovMAqtuAQTuCBWOkij8iPJUxGyGhWtk7KpF77arjOMQtMsd3h1rjXMYBaScdCnlyEzdiKY6jELTShWXrxZDRPjpdUeV3ekAtaaWabNJPvxXn5XpF3zmuzj9lzgapAHbvekedJTGOk43msZa+PM87juhjpLf2YaZykMFOGPC/rJU/ekoNyWErlolyWu3Jf/qOhukN36Sn9m1bqZdPXDDWJ5nem3BvgXfe+8z/X3jdwNnDf/cBFuREuz+1zNa65k4U+VPx4TKC6FuMVVp+Ht/AOe16CS7hC3d3sjAa0kIPvxEc19SSigRIuQ2QYq5stc2SV5MpOKZSPpF4apE2hj+hAxlAdpSmapjl6T9tMVxNu4s1q87b5zLR6a+xwRpE9alt8Df6IoPK2gvYbAQSyA/mBAjeSWvRRed05czFIoOZSyHIWXmYsw0qsYo/WsuP7qJxi/AWn8DHK2ftK1KC2E29H3CUTX6MdAVHyaSWI8RD7k2RmAtUyXxaS24exTnJkm+xmFMhv5QD7WyWfSbXclNvygDVBf6LxOokVpeo8TWdkaKZu0u1awqjQq1qjt7TVdDOPmf5miJlofmFeM7nmT6bE/MNc8QZ78V6yt9i76FWx8mQ72WbYTLvdHrAH7Tn7iW2wzrfT967vuK/R39U/yp/qn+nf5v+D/5S/1u+ChlBP04j+CXz/2ynzvGjNE6fHWfcZXWE+1V1S9H9fwOYSQRYy9Lg5re+szzO3zAeaA3iJna/H0cXK8VeU22ovxDbiovbCV/TDXeY5PaN7NFRGmbHeVq+crrOGOA/qTfVrMb9oIhsZmCU98S/vGdxn/yttLnuapDekSD/SFCr5Ggr1FPZgPxbKaKLLwlG04k05YcKklLrbiMu4h7rv0XrR7Qk63heqK30/I0Mn5Gl3UZ9wTZz6etmKGtNK7T8j0yUah3GbrF+RGOnvBbzeqKLz9UMBVftPHOEMfuIN4gQ9wAkTg7leHTmPbv97INGuMJvlG40nnT06nXtGhxvTg3fTqzp8NBjFVAJdpHOim3BJBrKL1b7r2Is3cNKEIMIc0lfUmY+9MPwGdWYqb/0l/amPxDDTEmSzjjB3J1DIDIsQi1hZIHORyDfJ6OeWEPlhelGcS3N77LM2ChUyVUJwlu4Vyi7m2y6BZn5ZwjmsQbJsx5FAFsq4V0IlQoZTTc12pc2z79sSe8Ze8j2F1ZzaArJ4C19za4RJJnvxJb6l1hM4PcM4P/FEkcwd9qI+a05jgvTCS/TASPp2Answl0wuZ5Yc7OA8HeIOqUCLdJM0nME1Tk4Pznkm7w9inimYRdaX4zDdcbMc4T9Z6Ieh7FOrBEusruB9HT6bT58tI6Za3KFzuE5cw2SsJJK9THzbMcu8YRRS5c/cyaUYw02ZaMrxBQZxuyZwRgt5bj61EYy+GGNvi2JYYLqL1WxzWh7nNgymqmZys4+Tl4niUdbRjhCZgZGBScxWRC9LtYe4faO4GUI0xJttZxH3dW6yCixzc2SvP9F8blq8l/4LJtwkCQAAAHicjVRNb9tGEN2lFFuW5ZiOY8uW0mbZjeTUkup+BVUV1yFEkXAhFIhsBSCNHEh9FHJOPgVIT7oEMdYu0H/Q/oSh2wOVU/5A/0MPPTZALzm7s0tJkXooKhDkm/fecGZ3RzTrT9rmo4Nv9h/Wvq5+9eDLLz7/7NO9Tyrl0u7H93eKhXv8I4Pd/fCDO/nc9lZ2c+P2+q01ffXmSmY5vZRaXLiRTGiUlG3u+AyKPiSL/PCwImMeIBHMED4wpJx5DzBf2di800Tn9/9ymrHTnDqpzvbJfqXMbM7g9wZnET1puYh/bHCPwVuFv1P4J4VXEBsGJjB7a9BgQH1mg/N8IGy/ga8Ll9MWt/rpSpmE6WWEy4ggy89Cmj2gCmhZuxZqJLWCTUGON2zY5g3ZASQKdtCDxy3XbuQNw6uUgVpd3gHC67BaUhZiqTKwYMGiKsNO5WrIBQvLb8RlpJOOX8r0eC946kIi8GSNtRLWbUD2hz+33of48luW+2pWzSeEvXXKZCjEKwa/tNxZ1ZB3z8N3YK5WcHzhYOlL3MTmMcNq2kvPBfoSSzK5ErmqeH19bkvGf8Zgidf5QDzz8WhyAsjRC+MqlzNH13+QnM1E2+UGPMpzL2jcCW8TcfTi122Tbc8rlXKor8UbG95cHYPMyizoTzWFlF2i5tF0Z6nsiH+LAwGsy7ATl+OaqvLWrxLRraINfx7FLOjhiZzCkuULvSZ5mQ83Cjpn4h3BCeBv/5pngjGzUNDfEQnlnExHDfUJhlIJdnfliCxaeKbY44GKH1TKzyPtZ36mM3zg9pHHuLeBV9vD7TcMecAXkUk6GMCw5cYxI538FTH3Sh5ovlTeTJSNJ1IZTpRpus9xkn8jlBCyAani9FrVN9ftQQ3o5n/I/VhvHvNm68RltvDHe9tsz0WxXp1qYwTrlpvIa2Ok5RNKxaF8OjXLwM1AsoDXghrqXrSYwqlUDGUO6P5hfPfShvE/k6Lrv2WWerxPG7cJtdJ8/HAunmsvIxLYcLKoNdsnQqTnNAe/QEI4nDnCF0F0PexwpnMxSuwkdsSZ7U9ONLp+fZEH59LDRQxoDadVI/WQ0/NWaNLz4xN3pBPCztvulUY1y6974T3U3BEjxFSsJllJyoDJgDQpDvqVllL+/MgkZKjUpCJU3I0oUVxqwlHSjbSY0+NCRVXIJBoqyVgxJ+4kcqmYG8bu+2N3ChVdKq8JftSJEuOf/GpYbXd2HtSfzKv8A54quCgAAAADAAgAAgANAAH//wADeJyEvAmcFNW1B3zvra7q6u7qruq1eq/uql6mu6aXme5Zmhmmi32HIYos2oKoiKAygwoBYkBFEZMIrqiYSIx7FpBhadQ8cdfEPCcvJprERJLwTMzLJOYLkkWm57u3qgcx7/2+D35z762aWzVV957/Of9z7rkFEJgKALqMXgQoYAb5ZyAo9B40m1Ij7c8w9Pu9BymEm+AZipymyemDZua8M70HITlfcsadybgzPhXFGgl4f2M1vehf355q+hEAgAZ3jL1uXk+vxfflQQq0g1mw//DL4GUKqfWxfwwFI2W2WRdwrTlww8EGw+U2v8tDTv1hCNe46x80B25kyFkHKdjmrzjyKwtuMOTsnPrYcY3HDQDhfkR5EKIQrFPOI7l070AJluqorPF9va35nB1QJmvv1hAMkXOC0EvzJnqOKAaHsyeyKFtHPzo69d3h7hPdqBu3D2nHi7BYh9OPxMD+4xSk8EWHzHC/hvRzw+YTZmQm18TfHfae8CIvbmuW4/ZhO7IHZs95Hr4L4mAz9AO/qs4/VZs3uv706PrgaNA/Ipyu+UeDo7WgXz83f9rlUz8E1d7eeaOnayNCby9u6q1TvTvovHqD8EpbEapAPecfrFmgAuPtPq+HUeRUR7lTlM0O6PWIPtFXau/q7OrsKKdT6RT8/+/CJM9MvJV66Yx2x8uv3Lnr+y/d4XMEAk6rn/f47KLNKdgCnCl758uvffUrL//HnR6HP8jbgnavmwtwToHzc/Taf11EP/rmw9/64Sv7HvtRh10cfOZr81p9ds5bmLvzyTllv230yte/+a233tr3zR+UOd/VDz46syRyNrE8656HZpa9NgAg+EJjFboLy4sL9GstOxxHedRluh/dY3kSPWah4UuA4l6yu+0ch/sWPbxZMhfMFB76ezWLJkDhAve6+/wqHtSRmnC6V8D/QXWkOtJWBDVYg17GjP87BRd+b28KOAWA7lrdNjVVXDynXPtr4xk4n16bnzpp2df2N15rvNeoXz69o30h/BucCjU4gp8tgJ9tqf5sX9DkTtMO+ja+zpvuQw9YHkdPWUz46dz46TCCBHOs+VTOBeSpPFgeOc5edH9hJ366U/qD6Q95ztO5OzrJRDgFhGeiw0eeLrC6bUraeDi4oPFMY1V+2qRlXz0AJ8AWOEN/uIa98XzjxYYbQw0/3+TGA/D7sARE0KU5/4mgWX+mt1yzOKtpjheLqmaDJYmH/CT/d79GHqR2anQEP8KpEeisVLBk4Yfog0QUFNnclJSSLjWrrrvSbDYzXETtWXzZjAs2f7fxQGv7w+c5LazZeVHf5MtuuW7Xr41naIfr0CbUh/Ee1Dj0SwCCNAyYyJ+bL5wUPgSFefh9YbwjjjaNHkMz4Lq3jeuWjf0ePgHLwAbkQ2AWY6Pq0K3ZYpaiBVkC3Lqd5PoztXnkcfH154gyBNMvWTlt2iWXwLJeTZu2ktwPjf0GVXW906lF8PBXDXUAKAiRjdpPHms/ajU9P42Mw8h84TS5NYbbWZgRVKFqY8o2+AKW6w307eQ5EZg9dpI6TK8GPqDC2VrAEmIkJmnJiGZ/yBvzJv0Zi5mFG9lIHVoPuug0roYYu0usU1YtCbREqgw0NY+LUicueiaWNdAP9pHRyrl4WZKRTHo6dtmhXXN7y/ZA6yd/Ja9+Wl0/b6Q2ZYkmyloiXZbJTWRyE5ncZJ0MB4kuWIo76o15I1OWHAPi2PEh3FnEWnEI99drfAmpD+OrVojNq5pSOGWTthJmY3EpjhjeITgQk1CSCmJsnJWzcCxnYrw+jw8xAX/QH/JTDIIUNEGKyaoZFTFRp7wSpMy4CLvFlbCFxkXcEVkJFS69Evh9uKVC3NJ1FimyzX83gkE4CD1mB8ITSrRQR7mrD2K5E320QI4VoqycghiFuq6iDlfka++6YOU3JrbG1b7S8HUbflSc0njLZE0FutVAMujhu/PtgSyDHv/hgatuX3hZbergA9/61bEHvvXN2557H17W85W2mF95ZvQvjRMrZxRj3dcb8rcDAOpSPK8iuPl54IDfhR2AhY8dkZeb15kRnGTXz5jhP4ECfPAxwMO/Ay8+40NIc/AsoFkzh09KkNgbrIocjn5+Hb+fpwQMt4Df8R8IABa9BvxIhB8AoqJOzsf4q/XOE0ZrvUTyXJVPRs7AT7A+V7GAOz1R2AO98Y5SO0aks5yHeBTSSbTXN32eNNqZWDw76GqLlWa54N/o1Z9++4Zprclky/Rt6IWLC/FY4mQTi/idHsLvFAZ/0BK3oe+h71BUmruXQlab1QYBHXLt8x3yIV8Y4aey2thwHa444iqIB0Qk1qF8ELpYIjI2Oza3VOKQg4YchuUpLQRogUb0+66f8GH4QhiGg1EewhcghIHIs3AJ3A10tNcGsY4bnHdqtHYSVKsj6pSLlmhuVvPZq6wmOnAR4HFhr+gyiIcB/96QWdxDl1XcSa9Dgl4fDDuret+TWFs5XRWIf2rOiquCD4U3ifoCtQyeE1dHmchMmghRFFs5M4PNYx/sKlH9Z34L1339posfXJTsfH/3FU+vmH154zswedWkrJzwwcMwv/vKrzxoP15f8cSsW3Yeaxx2qdPIOMbHfkfdjsdRBW9rkpkX+dXqJvUW7y2+ve57fU+5Hvc967blwtUw8rCwDrEpAgCbFgDitkkWuAKwII7eAin0nyAIWPw6dmdZH1eXF9foP49oDjpoB546ch+KQUhbn4X3AhsMHokaw4wVwlHnT0BGyKAMUQ5OXoRiMMdHYZSoiGig9ZwxV/GYD2JNcQobwFOjzkohEBzpBf5qNTiiqsLoSeGkq1KojbgqxnDBjj50zmgRrWomQwbictrQ/jrqMD1IwcL6JdqmZV9dmZz5m9u/dnTRhddvafyo0fjOgspkNR4RXl40e81x9KQSr1zfe97Ge+xPPPmda+d8paPyxJffabxbaanmJznYh69ftvP3eGBKWC6/i8fTCuzgAc1ftcMShBQwIbPFSrN2DphYu91mq8OLNAFAD54CG4Bm1maHJvAcPINZpRUJGsdCmuXsgBVYxD5HWfCNzXCF5i+YqibEmyQTMgV5QIYIBByGFj1JqEFt3qleHXNVbIlP92LhIYLkquzIqyas+XmeN8bGDUvOklfB5DbeFXeW0PbNX/pSY6ThvQTeDseoK8/sebsxDItvI1HH2jRsF4bouUCG/VrewUCLNWBtAS2UyWP1hrxhqpuZxRylKRsNgyFr2BQRcBkxwaCJooz3lPF7ytgGQCALuhmwHHIBEzTV4V+OuGLUCxTCHeUhCEzBOnxQs/JuyY3c73N2VEdvDMEfs+A5xAAZROAnWlBj+9l9LMUGE8KPd8lQJqMgBxRjFE5hW3ISi8kINsinMDRHaiPVXh1+mofSMMgoDSOOIhilCFp1zDUGdXiasNziHqYmLE1NmOo17krqgx5Ov0RdOlIjF2lRmdxUJjeVyU1lclNZw91kzWUz+qpLm4YXOF0imRARSygYrMH1tUEYp+Jmk0iE06SMy6XP4K5YMhNx2Qy70ZbLR/9YgkuffeCORuPBx5f2TVLT/ZdMbJXSX7i2sa9xKtRJz200dtgfvvnlG/5yY19rtzo5NjUrcF88/8D7mC2AuXj+XtL1fxqj3OKh4CrfBh+yEq/Eiz2KLJXwvu6lqiwt+/0SbUl5v49+gHnFvXj2LfDBw6mUAGgJm/tDgl1+n6vD3wyBYMZfR28e5oNSEAUJdG0eMhGeQMv4RGCk6tzjNOE12AQURoSRk7o0EpnUTXI+lLS6E6lwKBJCjCvpSCWt8koYdQZXghiPW4ottRKG3NJKELfjAoybVzWr3ngjqGF7gomvA5kxt9QB7sCWJIVB70pAxutxGYMoECtLvXT4l1uV1sikyff/8JofXHvDOxt/Ce9uvMl25OO5/Mwp6qwWenU4f+fbD0Qtnl+9cOuJzTshu/ck3PnR6DW3a7c3GuXk2keh58qpZ/HwNsaDFdyn2YAlQCOGxfC21uE3NN4AtRUCymKGrJnYFM4VQy8gBJCAEPaq5CMWC2sCHFNHP9SsliC32wzNp22fHIN3Euv5YY2MGjErvdhwGKKLiJQhImWISBk6K7onXYZA7dAFbJzq0hDLDWNW3HEI18LBxu8fO29CKrWSamlUwqblavQ8+Ni/7id2lAIz8bvU6UuxbCQwv12gtVCcye3kPO5p3OrUppQ5CbvEC9o3mm5G2wMP2vcmnrY/naizRzzcMwyacj7mbBbKy2fb5BCX9AOuXCKVScpLBkfM4+oZxq6TsLPCH9I6VFAFZY46j+tPXspdy90M6CRnt7f7EwnA8f5kmwy8IU7jBbQo6ccqk3G1w0SCkA+vvd2DO8IEJbfb23h7ArabmHP+2EHGHmra9VCdAlrEW2x7X6P6qX0URQXLBg19ny9mNYu9nCU9HLss0EJE1xIoEdEldHREJTYGa5FTo6r+7Maj65a5ssORV3c4bjDQrJLT5KyrYnYIvTscwiuvEI9nadMtIwanSea78vCsz2Eed0WwmPooRndYm8YIPbtr3d/fefP9rfd888Lfv/nSjwdfTia6s7OnXHxlTrJ7YsWlhVmXocaVh69/9Hev7br60albHrritrePbltxN9v+pdk3Teu4ZOasrzfeCIvKrbMu3tq9tvaSwe2reJ6P6ty+BRzXQlYqSGUp6n7Lk5a65Q3ONJWlRYVmRSkNn9Nxz8IHh9JpQIZW43ga2MUfg4AQQAGCdZc7mFXet/0YknGDgcxZyBveRpMUGZD/POLbgymLK560p5zJUDAcjAQpJpmKOZSVICoEVsKUBbdkTloJgy5cJKzpc1CfxT8E9rAmYtPepYO9o6zbdpfXg0yw6ekTB88rEPBXH//9jlDf4uKDP1r3n+s2vvPlHzXWwIw16y8EWtrD6cnqrHQ4nLrnF3fEAr9+8dYPttzWaDz2s8YXR9BtA4uOfH1xxqf2PN74HwJ6hEkPoA/g8YuDBCxqd8uCzVVdJWwQNio7hFuVp+1HBfN99iE7ggkFAVlR4laHLWIV4/6IaMMChtiIxef0Rnz4nYDsu1bhhZgC4kIcxRUUzzkFj9MpKEiJoxYH73E4eLTBAR3WzU4Ydwq8yafEnQ78hqLCy4kWrF8gPCloAk+JPp/VamF5H/Q9C28CCsxrSswaKKYGUttS+1LDqRMpJimkYikt1Y/P7E4dSJl3XY1na1ConQoE541iP91f1Z32am+Q8PVRzBrOQrWGWagu8CzWLrj2k0btFZWQ1ErFD4QRKBw3ytq5B2aht9fc29sEgQrjeEZIRAaTfkxWMSXyGQfE6SGTVoA2SJ3fiFfC+dCaxsRZF0+D/+2GH03PyX2jA6EFMR+Dwmt+MAxv2j5ZrYQENpm0XbrXNOHTJ7+Rkehk0idEXW7L5L/BnzRyWKepeK4cWD+HsE5rg4u0O+8Xoevy0Aa0ofiE/9utz0afbX3L/H7unwVrC+yGM+Gs0CK0NHQ5uhVtLz4JX299p/XD6B/k09F/yP8oOmeyqWQ4kUg7YhGLLPOxiEdWiskolQD5WLEtC5LRRBibSU84n0xaPIm8F4tiNs+yFhbEhBiK/TrwdZcpWEq08WkpjdI53hFoL9WhaSg+cYkeMusleCGwmbLkCMgLeZSf91Et9Ex+3sjSUySK0iuMkB8ngVOAlDqimj4CniN8E7Pg6CWjTQCm5uKKz0+bxaScEpNMqjWp+GIFKJNCNecLMO5PkELB55QcnS1ggAm944ZVh5gBMmJ4XJuLH+VQqlUtVuSlrbe2/szM6NoNFz5CWswMdkrOenEdcd0nYWhyBp8wB6DZ4ys1j6hdL84f2LKncWJ0wcVTQqGpNXT7Ry8N3DH6mzt2zJyx/S7Y1dm/Y+aSB9HbOe3COx+4bFNS6b6GGrimIifPe6y28gGXdt2yZdf2wtGHGvPaO7tm7Dhv+Z5ewxdcOPYbejG9FiMzcgz4xrYNWazlcN2omWZtx7W2FDe4oCXU6Z4XvNX3leCu0M4wu9a51rXJucm10/kE86T9MfF18YchK+MDqSm+SeFtvlvEW0Pbw0dNz0WthdRqaSOzwb4hdKv7Wd7c5XC6EhGwDEUgdo08Gm7Gn3K6HPSaCOVY47XA5QUndAYHUjDlSl5zDLbrbsyUJZqFt0pWZJ0XCJwiUz1ktEaWzhdqp2vE8hNrWan86RSG0sipEUAcwDnnbXqmncUTnPCFGTuHp5a1mC2ICaXsPmsSMGFc2PyOJLAE6SQ0pjNLJhPWBgHmmXpowqkQX5shYHQRbtTlJUo0oTMm7A7pp+jF6daP79/6Tlv1olce2vbTDev//tjPG/uP/hAufWnXwxcFYgUzvbaRrb9y14Y9x440fvrAwM7rN679HpxefwledLwvUSgZ9iaEMTioY1CFNu2i4DY89AopBFKopLjCvdp/RfLBTL2FvsJ5JT7Y47zf96ibudRhjkWALLOxiENWwnnegeSOUAiwrlyYj0gRFOlji2bYj1nTDa0TD+umpzZIYNQ7jwyvAFJCCqXmAY/gKXooTyceVDzMR1Lzih6oH40sbcIKO47G0F5Mhna2ogpBl9vpRkxLOpPOpinmsyPE+Lyi1+8NeE1MIqkKqSTMkkIJ4iLtDpNCxefUpFdOngMpIw6kI4ocljrIIHfqgFEhRoxIjBfmsIxCOT3NmLVTjw2Fcj1V3uKbUsmh5X+75/BzF931wu0Tb14muEOlJ5Z88QuTVs1MJmPeK6kvrS6nk5MXNupv7/rr15cHOdPYp78+P2Xl1z8Ip0L6oc2tEsZIBgDTv/B8tMH52ojPFLCgWKlYGijtLj0pvut5V/xQ/Lto2WS9zvul/E7qLg+903o/db/1bu+T1JNWJuaZ5tVK/aVNFG2lrFZUIg7OPaaHLI+avmd53ENzEJgXctwP2Yg5Fov4ZVld2Nb2m9aIyiyE8Id0hInHIhlZgQzgzHbgFbzI61M9Xh8lmkXfkCvvb2vJwDzH+TPIzzJm3rzAjKq42GXeb37b/IGZ4Umkytxe2q++oKKCWlUXqMvVdepWdZf6sMqqNwu+Ad9uH+ULaiVYArxdsiN7XzwWaG+Khy4cTXjVBklsZXB9gbjJBkcRRkZ6mzavUjMInYqh9ycgjDar8UNKoJtmTR2s4X9gEDrJhJYwtJBiRLbIIWXYNn2iyVySqSbow+wE5UM3XiekUty8VZe4yxMW/sd/tycnfnpVricRdNhoayg1OWdal4pcuaL7QVNj9L1HvjE64bp7So2bBtpjBw41Fia9Dtm/ivrSRV4FC11j3d3boi48v3k8v4/j+W2FcW2e2WSxtlKybbaNZmjGisFApUwpa8qW4hZQ060LbKusG6y3Wh2bM7vzh02Hra+ZXrN+aPrQepo+bbU6dBMXiUW8spxa2NpaRy3amnQkxbOQJZNsibAAQ28hQj9kIuZoLJKQFdZsTiFugR0tgKkXkjAZPJCHeQDtvENyIEdfhAcS1gl90WgkkPN4W1sSqAW2YMaf8DgiFXIiCVqSCeRlc/nnIcIkayI0kwUl4gSR+ek91UssX++IfgD1GRUwRcez2mvMKz7+UPhQ79Scq09q/1YTrBNtqE8ZiZmRCVHPDUd2nYvM8ekqpZetX8ApivuptWkRg3G0x5gqAkzTFzOOa6/ufQRP1E86t109uvjFLY1LCBzHZ4m0G1t2bg/xBgbRn/EcSeB2LRfXusJVayyCZDkYi7hkORSLYItsi0WcsuJyIgTZIB+SQijUZ7OStT//dKV6wgqLVs06YD1uNS3HBbIGYnHyy1AoUj4RhwPx43FUjGvx5fFt8QP4gJm4AQMASztZEcGlDgR9MYAoI7Lglvzfb+4lDBobCTIyJfTnc18YvUravA0PRPJzL2m0z2zHbd0m+8Z+Q53C75oFizWr8Zop/IJ19I7mV7xeHkEU7+AtKZAUkijZZ33YBm11uHKoNRLx1+GqIdcCddcxeEIPJ49UCgKeYf3JsdLGc6w/+rkP2nQGDPequf73WXgZKujHrb2JAG+b//pXv/2TC/omnmc2dQVTE9VuEb8JPf74o6tffmbjoaunL55fCXutC51Bd7i19g76qf5SOsaYfvxOPfCSY2Ai9jLllvJEMvoPCc4yC612W8HWMwvOsl9j3wB2gAfhg/Z9E+vw+1zdfrTnwMQzwLUPy3VezPfAPvt5hfN71sAr8ixw9PTwPN+TzxdyPAaWndVR5ZPlXCySukju6umOdDEQa1EBY/IiRYpFkrLCd8LOQkek8/UCLORf7YH5Fr7Hg+8CgRGgzTns2I2wgx47cYex6PSQB+0mjQK2qHYI2InC2aavqzOVRD6vmWGZoDYRTszxgiQgoU/aF4XRQO/E59H5OioDxjLv4LhC1Rd0yUpu77jLoKrsjnl5tebAHoNpB/YY9Fat6StgG3iOm9A8qAlsL9urk1hdtQ7iXhZCMEu6v4AdBGjWZfH/ENWmADR9P3zCAc3UIviry2d19Iz2TUlf1Hiz3T91zuj558jwt6ZhEebg369UfYuRc8bCu6hpo9/+ci6WTDJRX/Y6uCPbuGNN+d/k2+OIB65oLIN7FpVSPhuVTNKZDQamzauxTHTCBdr6KPEKbVFoiW6JomL3tM7+7ifAG4BOhjvhRrAxvDFyK9gR3hF5IPJk5I+Rf0W4AbIKL7kkt+QREkKS5l28m/dgtyVp6WTOVQ75CZGULBvKQZpABKAQi3TISn3sNm0KiIRjeN5bwiFPOBwCnZ0A5CJRTyQSBbAzEqYkGASdHRhxqWQk7HKyAHR1h4QgDPZZ37Z9YEO2YDcRDks4Wh4w0gIwV7Z4feXuqNRSyJPfOcnv8ify6Hh+GHsoga7uOjwfuzAbMFhbb9FX/nXlgmVCXa8SdYzlQ/dW/LqEGDLS9FjYHXmVxkLBEvEgDdVvuB5EP9fWE8IKBrEEfE4RfU5FY0g7PWJTInxYl38mEdQwHEAtBtp9Uyuto71Ge/Qf/tGPafviWqPoyM1vsSH8SxVl4X9SX8bzHPdffuamcxT3yKeq6a0z0y4T26vJJJTKBduF1LIrSukk0QMR7G/swXMeh4MHXS6sf/9x0F4hlbaRqwjhMC+EIxHePiHC6lpdlGU0IWKWFSdG9dym14/ta1wIi5CPRPqMkGEkJAMn74AwIsZZbFABEn0sb4EkImCHy+3QfkM/1mSCsyUMQrA/BEFoHbYON8i6ihdODdbWkwmYR6yh3iLG03DtXePrALjQw1emG14B+KR/HJOqukPoveGVHcIrkMwCWWAFYwc01d0BeIHvAutjA/FtsW3xO8Fufndsd/wQOBS3m2KmeNaUtsnubJAR6mMXHnR34Opxze3qMEEgeKAg7Ib7wgeEA2EW4L9CgL0Uu5WHBdYTquKuJzSLy18FrMNdBfWxj5tHvKfK18d+P4T74PoXBx1i1XBOgaoutUBCqMwE6MjrJGLg0yWDqPo0NtgdsIG+rhQH4fELeuLymbVrp8Ua0sCSiDq5j5575iiasVmdgJJJm7Jgxad7TFeeeeT6L+AJXnYV9f1Ep4ySuu/Sj+f3Y+xP2kEUflsrrRZWu++3vut6N/Be8L3wu5HfuyxmvzkqIj8nBsVwWki7056WoDVKnBqRFN6m08mf43ySmiXAuox4paQXJIVrD7wPPcA8wN7H7bE/jh7nXqdft7wWeRe+a7cjk5llLIxVhCISOdHui1hWBVaFv0hv5DYENkT28Ef8RyLvhj5mbRc4HB2A8nWYLS5bQLpmiS4Q87AvFAAhAQvJPI2CVLAQq8ZQjHdJLuTCHhHhTYPEM9L4z3VwzRsxfjUyvnpOPKSFxEPqhVEhGUl5UpYknQoE/UHE8HZXEo9TKAm9LG6JDG45OUcS2sMIl9Bt9SVB0IQLVe3F/8+G8rBzCjHOSZzhEMu4KnR97JRmc1WQ31Xh8A+qj/3hoLPC1cf+hCuaHNkrFnz0jL1yNkto6dmwBRYumABOwYzisXTKKQBaJvkwhkPl6hAwBxaxP3TvnjcadzfueuMbcC/sfvaSBZsXPXDFtCUrL9tLL+ca1zT+q9F4pXHmH69AO8zDu+f+x0ON9xuPPX5duwYDv8XnbNcQ+Shjrv0Yxn8QK+q3j4EYxj9XiRH8X2SrLEjBPf7T4unYP2VTlg0DyMUw9mUYizCyYifKXAnlXSAfDjNuF3b7WCEO479e4dvmexg7MLcXUjAVMhbbc3bACRzq51ZwiLshmfocMyYKt+nyEq9GDxTp1AgzZDwaTT8FT1lUUjxBvxgQEaN44gUoBXEhexMFGBOjJPhDZqTpoJKDcUN7TlQnpoesGcppLEphTpwJTbvobBhnAUw0Ht19ye/jzs3bt9+MVjVuI0Gbz8I3ww9tf172o/tHj6A779/zVSM+kAKA/jkeQwXk4Be16qLg+uD9XopV/Mqc4IzwDPmS8KWy2QVowAi0wJiKhStCG0Mb5duUt0I/VIYL7AO+d4L/9H8a+DRIF1iujn56SB9lvUEGGje0ChlsbBB1COQU2aMo8lblKwpSQDYcD22TT8qnZEqQ++VhmRqWoSxmw7KSSuZDdfhbTVQw3Uvk8m48TbH/isdlmWHMLKbbkNYsHMgKWZT9tVinkObjEkmsOZqzxnH9RFfnJx7T2RJhrsRP0fOiRonPQvi3fkTieqO9ul8z2tsM6A2ur1VIALZSI4pa505+3TLiqYylWz1BbzKQakm2erIFmA7iQvXlCjDjTxVAMPRZHM+YTyPtoAULpo2rqCxXCfvd3j49yW6pvkT+f0x2M63A3AzRQsppBPDwrMfwbI/Obs76htMnd1817UtwuhbKdDYWNeYsrXzl9gV3fhOtaWz//PxPPbrlvpV9UqNjqU+ikmgNemD0e6Vb1u69h9jSNWMnTHGsayswp1X8xcWZjXGKcUALb1aZop8X1RyvChlnQY6pidbObKd6RWZnZmf2qXI9+2zZXTkbfpulecEyvlPqRJ1PtWHmsywWkWISlOpYuqZHl4GgEETBp7wZlWdTvI3nw7Ywb9rAb8js5R+zHba9wjNqhreZFLqjjVI6vJYFcDlcB7fCXZCGi42AUh0KmsMV7NFs9nIPz0osYvGpQ1JbPjChDivPNLXuyRGsWdXTGJInjRw4p1ipDerLRxUg/ImkLzTDeqStN5traTHKRvEomUmpa2xX8pttm/hbM7eo9/LfsT1n+4HtB7wd1Ab1haVBWINuI5ZnJDqKejTWpCcZkQCf4iw1l5OwScyjc7IduqiXbJnI77av2uiNaIWn/3zeFxp/f0tbf0FRCk5wJZOtn945cEtp9fZjjyz+8+HJfYUdoWDUTq9t9D799tUzckohHz//+tWrb336k2DC05JB4L3fbV5YXLZw0oXbvrH8kZMCNyk20YjJzsb45jC+Y+A7x4CMXRB/sCwTJtkjuMoxWcOgOy6biriB4K/M5jN4Fv2xiCDLlliExxz3V8HgmWhEMgdbQAwJPAsGIJnmrCZjTiRZkKUvIPhhzN/v3+2n/DFBgjGpX9oq7ZZM0rMwC/zoe0NxYgiF0yQ4KOAfDMJTTed3tHc8rjMe2MHUk7gd0PD6/4+ogE5FFSfNJWLzp6aWXy5OmZAbnWB4wyt39i0WU/Tcxp1b18Vdn/7xMyJp8k1YeB9cZ4xJcewE/SgekzyktG/6+YCM/Na0nFW2KF9z3KHsV36kjCkWkt8HKAFi74sawFR2q2+reMzxRst7LX9ocdCK1yHIsXhKaYsvk80vxT9R0OOOIw5UYs0kfCBLevgtG8tHgJxwEu6p+EUR4ntyaxIWzB1jWyW4XBqTkHRDsagV+4sDxX1FusiSdFNk7stk+rMwe0OhySmbOVy6jRk0OOWIobzUcaUkx1ssvDWVSjqStiRbAOkWuyJgCxO3pLkC4GVckEHuVY1riGIaXA/xj5vQe+yp6zrIUEBEenWv/jOnHnM6XTOZi+h5ZUFPoOvLK67ZOy8VyX0B/jRcmeu0V0/95MCKm68KahfQc5PxCdeNrj6yYf6l33sPZS6cz4vJZD4fO2909C/vHCxobzyF7r++IkMyFwLmeAd1Dh85BhQslxOCifKwAkumPV4kKLBbhBXxSvEpsS6afKLo9QcCIqBhBASwcvc6InaOtUW4eADTeK0+9lWtUzQzMZakxyKzOSdiWIpemmFaxABuBbysmTFxdACbYS9L0+a4nQPY9luw/3b8aG5WWRHFIHgW5oEIb9JcMU7D51ZwkAvIylXxXVd/5mSpwcC80VG/nkut6qJseN5kbVqsEMebWAyaOFYOfaUu+LlFus8t1e3ADjf5MbTPUX+MdZYx18RMnSgZPEnYE1ONxGLsbxFubThkXo9PtEDdJpD5og/OnpA9r5GLNwrnVxag231LYqKQh3HIFX0xSZ2Bp4Wb0n7s01OmzpenWpJJHx9xta0draGlV88ORvOcU/epXGO/MZPYWBtitKFdln9k0Cz/lYGn/HX/G4GPAh9lzBU/NLeKIAk6wYL25e39pbXYU2gXSiQuPVDaVtpd2lc6ULK8BN9u/x34Gxhrp6+1XBu4ruUWy82BfeAJ7wHwMrD4AxksoIVSBcyKTW9bD9ZDCxBCQnUbgJZAwGyxWAMBfzDI2kAIo/C/TXi+MaV0IqfoijhjLdhrAxiZHB8RpCDWTm3ZYqRNM2VMwFYf2z7kt1kxC9yiXZnBaAwayVtsLtPiyWRaOGATsKdty/lFj98vWqwW1triD+B2gDGbWzJZ3CkrcjarSWgJBixYXvzMIgzFTDaDj/0ih/0AW1tMIondNitrtpSIyEyywu9jFZtBvUDDKq+K28LY8SOCsyyQVUZ0xdC50qMLT9A/Ggw0Jehs8GZciNYTKXL9myCxn5Ooc2RLBTppqfx/yNi5B5/UdpBAD3Eze2FNbYpdNmaxl2MtTbHDnKU2OAjWD5LEHqhLnuWs8OlhPejGBo1oCSNrQgw1JbHD/OdU2cNUGovTjQONO5KNyVM7NTR3RqENWn/anW+fVEV3Tot6/bm//0oRuhdgqaQSSW7Xp9+k1py5z3TeE9OZZBKlI6kto9cgtHvDAsxgoNUc94obRr+Mpi2bHM4UdPeQ5Exi29aOZdUDRc0GBVe0ClLYc/UR81Z0RcvYT6CBLQKdNno//RTzhHDKYlrBbGB20Lcw99L3Mk/QTwlH6APM88JzzvE8Gp5krbJuxue1CRahDIk7bMMNWwtAsMXK6kyC2Cc9gaZkZl1um5uDLLIBCJEzXIU5q81jxXdBNm6dD7M3Uc+UW8EOsNtYml0M6uh9LehhD7CQtQKuxeMBCOEbe5a7b7YGvL5n4XlYGZafuVp3LubpyXPNdedaAQqNUzVdZAYB0f47aCwg6g49CUZfihbeFN5s5ryQcIIFxtu79LTUOEnudSCz4jb99szvIDo6a+N34umuT1NU9M3rk9O3LMQqmp77KRATLz7S8NHIbJ+3bSX8GhnnsZHGdJO78aaRbw+qFAzSIGCaPe1z+fZU3Bt3m1Kf/qLx5s0YsxeN/Y36NfUyaAO96CLNywhCxRQTKu1a79TyVzruNu/toPrIPF0yp+NIBX7Z/HjuO71Hc6/l3ou/m3uv48OcpcM8zTzbPVuc1bFEXMXeC/Z2PAaPwCMsVzLDbX0PmB7MPdRmAn39fZf6VvStF+/z7oePTXgBnuizsr7+vut6qJks8rq8yIi3ipW/9MD2EosBrba2qK1JtTXTW/p26bkSZSpNLM0r3VD6Wunh0ndL3y/9Z+lXpZGSjezl6WHrY29peywWtMjDxtnL2etZE2J72LnsZnYn+zD7OPsG+3PWYmNDeHYpj4ul/PaUpOJ7Z1YVemai9j2gViggv5ZRy7xf8i/3r/M/7N/vf8Fv/sD/J/8ZzJj8mkMo+xE2+ja+VWottFZbTa1TM1P4pJREyT8CrCvJny9YqpatlhcsphiuELAImHnV4XOaoPVt60Na34o+1PekF3pJ0pXW0t9SHQvBkAq6hC7U1U5rSrK8jv6YRkVao/vpFbSJDkzsXoQVUtstxqqtOm9k8NSg+mINE7RTNRJDxHzjNCHOVVdFLeAOWNxOkVWf0VMnBYNKr1f19btmcmtFeJMVeh29vSQfcL2BpkOcP+JHgGRhkZSI7glhxSpQJj4ZScWTtlQl5Yg6o4CLWaJQViZQXVEghO1RaJVx0W3qiTZzjgzG0kyJgFgn6XppUAVka0GymdaV7DAS2HUmPp7s1czxb3KbLlFfnkg7GaNXqR3N+vZt/WvqsEPUWiZlg+HUrJ7qovVvXXPLXtFh9diDoWj72qn9y6ybetLxQK799j1XLlj77TsuXtOVibj8XkltaZs2tzTz5umDk7N7GvdqcSHpnz1lzr2wMmNhZ1deCRk+tjp20hTCekoEabhQ413TWSAKIoL+gDMhiXX4Zy2kpLZT5mjKZnOs53nBJgIgkJRac9CVIemuczoyuhj3TCz3Z4YzqJjRMv2Zgcy+zIHM8Yw543AAPiAFUCDrdGkCLAqa0C8cF4axzx5omT+oe79Gci02S0OBOAn6YVcgptcHRYkkMS4lxLxSEPDkq3rXjNE10+yaOafr6WacQzipq0PKIfRiU9LMLEua7HQykSJ5ZYixpGLJpElOwwgXiAK7Q7LitsKk0jBoj0ZBnI2mPzfLeq7ElCWacgM9YBmIbU3cxz5BP84eNbE3sbdY0FbTVutWaWvyPnpPgtHDVkuhs9PIwTcmF/sGZSMAaUSm28dT/OD+DV9d8fSKzW/dPHdDZa9stqoluJ2xzu0pzWrrTE/GtHV0dPPg8G0P/OvmYuflpscWusMhlBx9tLFiq9Iza8J3TrzbP8GwO/PHTlLLsW5TwF+1qz9hYMICl1oej76KXlXeg3+Ev0VmKwtbUdazWFpluULaYNlgXR/d4/6O+zueOnrWcyT6rPJq9O2kE0CvG1CO8DA4gaVkGJ6AyAQ9EMG4G/Nc/8dO6Pwff8pmjs802XgHdKiQTEV7oAr1pUaLs8xDuA8ewFcE9yf/gvUFH5bCKNxubvYj9ZEWtTxshmZ9ZYFzlM2BRPcdRppgjWzi0cOPGN/qvJPrdeM2Mij06nlltcHKoG7nmhsfSKb0YFLHEPZkm6m+THNDzTghJaEpSpMmv7ruuROrtrx357endffMszCiKBXl8vmzuua0Lfmr/0ubYPC1F+7cf9eyytT5l1UDgdK8h7f/tUfNG3hZgPEyDeMlCnJws6bcb3/Sfsx+1GdyubpYEBWiSJRyFtb/iBR9VTH8JYyhQ/ARRsKNC4+y6nYOewVSHS7XAuKmeMpjxrcCBg/EHqngR/6sPoQOPEY8XADRAezUBgsG0kg1hIFGas2DR6y/MFxAA4V9BVSQUjClEcxoXnLpONKGBZMQyHff6D+rTMmoYhypp42jEcPfHTmlm3JB34VTM2BzFjgtctbuTiSVJGJcKSPTxZGU3ak0yNpxkXTG0zDNq+lmqBAjJasjpTBgH3APyAPZA4XjBWbAsdW1QdyqDGS25G4Vb8/db9/j29v6uO/brc+2OrbxO52IzGNtqY7wgoHwQhPhhSbCob5hq2YACLtPHboDeFad6vhSOtzGpqnmpHdR/8Wwue7G9TPWTR9aff7qw6unrO6xcMXJO2avTfqThXJObFkyHzOMt672xGOm+Lx7Lujbd9P39/xlc3kSDK71RcLZ0Vvv8EgPffOZp1Pu28flgKphnHlBDHZoSxjXHE/Ns86z2nu5f5PHnLQ+gV5Dbzp/jH5MvWd/z/s36h9261avsRHhAmoVtU7eSG2Vb6ZudfzR/gevJcuO+SBrsahEEGIsxdbomA/A6b46bDkUSrnNdB1GhzibReePNjy/Pi0gl31XAoIiMt0Y+npOs6MM9EQAZwcIFuSqvFz+i2ySYxkj8NguNNGn11GXUaeKZV1uOCxQw9h3CcSbKNRXfYzUw9ppVSXioqrGltJTo8TFP1U7iWndoBFEdkYjSSOIHHZJURD0+KIw6gyRacJFM4hMAvoqmeZBGDcQaVg+MoUuPIPmchOwEUjVRscsy6Zd0ruyW55b3zS89oLRp+/48Z+VpFcpx3vgJ89edd6Uxb69N+678YU/Qu9Hj3zzi5KrtHSvYuwFBYCaTK/FKFW1i7QCZNxSAvEMMEuMYDZlVcyIM07BznEurPhVgecSkvlVGSYkBuM2JIWqIWo/pintqZu8MOe4uRV3wZbZWiCp9XxBKnxQoAqYPkO/TugDobI/mpE1XMu7M4VffJCDuZ8BkGkOe5Yb5iH/s2GsJ39mt7syXHPbCKm1Qqa9HOOGOYTJBlfktnG7uX0cQ8L6K/TmMPcxZ+YCsUKxgPKFH8SfhZdBhoT3B+fr6RpYOWJbN3hyELMivfWhcFo99SKeP8LFa+MRgHmjGOMjRJmSNXSSe6snhBolgbmehoth5esiS2Wow6l0lDrS5c9UKdGr4xnporfkhR94YheM/rza4bntNviTQ1s2zp5YnsiYOEGMpNHt1LTRjRf7sQOVgKHiXLRz5bTC7uMXdecmd8YtYSfvtfLFjv0bV5L9BfMa06lfYiwVwUQwF/5EW5wUbHy1NbnDclvu7sxh0zHLwcyR/MeJT6ZarSVLB1NhemLzaRZDN2PJSN3STOmr7C3ZvZYnck9MsWkzE5Pj9oxfANQEc8LTl7EXuL6yy4UW6Zw+iIW+T3NV+rRUutynRSVceP3lYh/s0/ek+ct9dcqkeT3GVpVI1x6OixQQpRXaylSdCmscluS2PQXztFSEn6lDzlUltWbFzxybCWfO9E+ojw3rStg+AU5o9683I7heMsMCsXQUo2VaJ2v4Ilzw1cJkyE+WJqPJM+MCOSnoJwVopFbUKVrzpMpFfCtUhnxZKqOyFk+preTvSfhsq9aSKbcSCs23rmvd1Ur1tw63otaN8zCB1nkVxu/JXjLrwkhNz6vQy9Ha4BksKSP6adXYvnCqd1TVE6hGCKlucmSPJsXL6tIRtWaQXOP0MdCH3zuJx48o5YhUxiq5ufPh7A4I4vNVmpkaQCXL9Hr4WYe6vqOh1NUuGmtGiqzveug6dwOE2ejTrgscZdhv4ygP0ddhz1Cb27/uhdnM+tzErr7v/teCwdWLbnzyy8PLpl1805prb/3iiQO12RP6F3T29udi16+KVzZ86ysP86GrqYeuaWvp7Lns7vPonkwij/LaLYu+Em9rW1zMzwpo66fdVGzbd+XON/uur9+77pqHhyYVP/2rU+oonTd7SsAZ9el6ZToApm49h+6DY4AZ+/igraInPxTmdJTp6Qj1k9wHM00zPibFmHg7kEGrZBdkoZVx7Xe84EAhCNwJyVFHv9SccjohyYpsSUh2RQknpHgd/UK7VGlJSK2KAkP4UuBfZTLL8bjDYbeykgVash63Fp9UdWvTZpTd2sQOtzYF/1Qm4INiGy7SLbhQc7iQE7jA8u3WBGf5bTfk3TDmftuNBDd0E/fMdTwPpfyBPCrkB8hQ9HWQFxnCt9JrfDe9xjfUa3wnvW7N67XmwPDIA4PUZVvS+in8YB+nYSF9PD2cpsipoa4JZb3G6NFr/FB6V0skXk4HcvMNWkJEC8uovlYpNP0prNqws0f029l/RnaXsREBkxVMBPXTFFFh0FjHihMM26p6vpvFw1UdJAtVP3L77PgIK10H2XfrIPukHER8457qZwvFNUIm15PMTSyzzuYGWpJyi1XieEoRiTw7mxsVjHMpTOhfnrdt2pIbMi0TG6n2gMulhlrmtvLunkaqJ+BM92H+/ruFUy7bsa9x99oOcyJhjgcvh9+8rifeNa1huywgs4kEE/OtpY6sKbNGfkEWFwp9FbCBMPil5otuc4pV3glcICw5BZcQZsSE5CLUUrYnJCdpKP6EFH4O/hlTf4Zk45Q7y/sZyGgAcmHG5bRayCiE8VnDQ9eoDMcZWbBZv6jh2+t7jCd06FuOY4qxXd4t6rVWyBXLB0S4S4S6eyhu0aL9USRFV0T3RQ9ETYVoNboLN45HT0SZyPzjWPngqTtd0xWQMXHYQ2/aouqIrk30wVbP/ZSB+3MjTUY1NWnZhZq2bNlb+SkNc1/Uk59MX6Wf0LQLGz2joUu7TIkEksVLkYybSYDGXm9Mh6PY7ttAG/gVcSk/1qI+fxmU4Kriqrbrite13e65qXhT24HigbbjpRMlW0lnPg5nGbQJbag1IbURp9eh+P8o73HxbRxDBpGE4PHIkcH01ilK85D14lioGNJC/aEVoYHQtpAlVKfMQylV1cdZ/L/G+Y+tqp4n5RDKWLxeUE+o2P8WVKQ+j34G2tF/62Zd0Eft7IgJJxuDZHOkWiMDN9Ictdog+PeRM38+vbEZRGjunHF26cN5mbZ0WbW6bOlbzsC9m7dcPzGTaoVIEAJinLFCCqrT6LVLq2R0q0sbvWe6b5t08frLZrROyuU4wcsqTmdL0jNxnTiCJperBXNS14dTsT68VV+v+pM2BcW8lWPo+4730EfoX3Y6YgnaUmFZlpWu8CL7ZfZr7Rud2+xfC91pv4+/T3gqeNB+iH9P+IPgQTwlWIJBV4uLboY64zCazXgyxQKMRnhTks1JeWDDCpDxiHJSSvgSVqIIRl999dXq6Ktn9w1WKoXR3pB2LUiAvJAQ8kWF5nkhEglHow4IES4lq8MmWX1hUfJlElIC616E7+oVPJJXSkiKomQTUl5RKPpFhHnbcXzV9KjDgy8UeP7iSNiD78Xbo5GwwDsQZIsSyAOrhXGs5zE/Pxi5MIr5uuZPJBSf1/pB8S9FtLUIi5gmeqda4S8sdTgwlLFCax3uP+hYLzwLHYCHUc0X7je2LGyMRiUjCzqbzepBFQGryULmeGY4cyJjygQKxechBeJgPjzZzO9QjcU38jWVk6MnT52qjX4onDKCsDU9ch+YJ5w65R89SYCnO8wkse7f8i6Bk2wQOjfn8py2nnepB+V79S2LxJ7XsHLsaobUScidh+7mZi1d4Ciz99+B/OLPp8RbNfit3mU3r3r/Fuy6NCKxSPZYb0tfI9LUkGe2/3TShFAowSaTVGnbZY3/eMUvY3T7HWIf5Hue1PXmuUoSkj1cKIFlTwBYsbmIhlzhggdckKcBAwSJFhhBYGyY0ut6EnN7WteTmOoLBOM+BV/J0FYwTtJtRAvaDC1IqqFcuWxrakNSawpWhwdscJcNGis1WyTXPtcBF1VwVV27XMddJ1y0i/RvK5dJfSSXLzt1ZUjM2ee04Xh6tWFxBsla8r+N2NBnKm/upxvOKjrqjZVE0enYmwsAcz3mzdPRfE2agaDLJWnWaBfLu0EvmC65saGczsDOrkBC8tTRu4fkXEJqwQ3NI09KSL2KzCckt6JoaSgnpHQdvXdU0XpgV0LqwW0tq0xOSNMVxSznOuNmaIr2tq8yRVdZrSYzmM709rSkPW7rTA2zUJ3+LorKZTBz38wDM4/PNM3EMu/geYlHfDYYwDQlQDjJw4EXAm8HKC2wK4ACH8XlbD6Hf5XTf5V7Ifd2jtJyu3Io9xHgu6Qu1JWdPEmn7BG5vGLSiUlo36QDk45Pogq4GJ5ETQrMmFlH5w3FCYlQ53+Wuq7T3t7R8brWa+CB8NxmlmmV7AwQzmoNMg2qsfWmySV0hzZRaAtFbHaaKabCqTY6H4WMOWILRiFnLzCYGIS4qOHWji9c67viZp2/SXNJMdYSY6NpWrLE0yAWZ81QXxAHRgAxsWLmiZmI4RJcmdNm/sxGL6AXsPMtC2zHZ9LdaAGzgPsXYyL+2OB6Ixgyk3xeIKIP9JDgrTLkm2GY2Og1pjvYj/z4bO20G+dxrR/zNuOYb/5eaF6Ha3L8jK1yzve0oBFd8RrRlP9/AkT8xGZs2/y/RPjNeTfPX7Y53n93/yXX5tIY6ZWQy6NG1CU5pzipEU7neE8h1BIvdODfRXUtQD2x5fwp51+wrH/pzvsaN15VxryITocugXfdMDVerTaslweTBAdK2xfgXVu1hFea07BeWmV0xXAVEnTFYHD0LowLFZkIR//DYVvFwsCcHqWe09GfgzTm50mG+jn6GfXTIOVlOjBzp34GPwghF+/A+lWVHEJcUPfzL/AsDIU9CYk3+HoKc3RFtmL+rvP1GOHrXgWzeFVR4rEYzzusgVU0ZTKH6nD50DBJRxk7rF3g74CbAFAZq87gvV4PofAeLPu8B8Y8b3uQh9B5D6byHkLlPVpHJy4wA/cQbHgIqfcQPu8hfN5D+LzggR5C4nkpdyCHCrkBDBvM4HNNBq/X+Ca5JpPPNZl7rsnoc01Gr48Jj5l8Ltw0POl06iyVT8FC6nhqOEWlmlQ+1aTyKYPCJ8qpQOtnFF5n8MI5FF4l6zWfyZYOx+bnfvAFg5jC956TKfI5Hh8zeHxsnMfzhMfHxnk8r0dhCI/nCY/n/53HY79zPYkw1daTdZhxafb9b0H+3zL78sztcy/8okfAIpnuEAWXGrxgdrqjkW6K56b5My6fU3mkcc9VOo1PBi6F+67tjW9p2K7sNn9ODJvfyjqK5dAO4vB8zf96EKY56FrMOlJ2CMxiymxhbRHNNB7tNWkptcyboCmoGNFevZphVFW9GqpMLJNaS7So5ePKsIKAoikrFNKkNeVhBSlG6q42TPbKGLE+vca3JvURzlG2BciegG2H0h3dg0RzGpNnxIWb/hb5ipb+QbBefZJ0dTgVxsk2HCkaiyLG4/a6EcOkQuFgOBCmSIZvmuTJRKHP4ooCvzmSJhm+aRilHFHotopREKbF9Dlfv1KzZDkFK8O2FliBs+AsYRNHDzBbua3CQGAbs4vbJWwLvIFek6xbzQP2AX6rf5d5m30bv8vPkrTEwaUkmbeZiKgH/V2irC/2Nz+T1amnCsHG5v+6+vLN7/7k5Edvl2aJDtvMfC6atntSySD18pf/cPvrtz4CW15+E6oz5v3uB2trM2YH5InLYfzprRGvEe9PN2abcFfsxhfgdVrAVWBJEBE4SRhRcDLugoL9qwQJ7v9ZszXjh02PTAspue2i2enC3heTTEk2xuwQMjCjhYKuNmOG25rx/DY9iohx2N823IaKbVpbf9tAm6nN1aQmdpfGwSKncf3ccW6Yo7lA8XMrZ5wRLOeawXLu31bOmgF/vWub0bWt2bXt3JWzZorwiOGlEUh+bhUglmr1RwNJNRVJpZOt/kwapqK4yAZzadgSTp6N/qvNdbKehFadUVZIsdW/Nbo1tbXVdJ1na2Ag8iVlIL1VvcXzVeU+zx7/A9EH5L2Jxz1PyU8njnieT7imeqG+EkByUJPj+adnMRr36t9yGV9WS6fSvvFvBGBEw/1icfro/+jMCd7WVpp1wRVPLbnwu2vmTWnvumBlp1KupLTLJy1vPDqz7E8mUVxcQf2S+I5bZsYKN/339jv+Z4scfHRz5fw//T9Le+4yeNYcAKhrsAxkYFqz2lK2is3DCQassFK2kX0IIYl8pVNnfrjedlDq0A8jUeM0L+i1lvb4yoIK77PtVpEtYHeW+QiIgowUEaJChoFenygC+REpqhNW8TUpohNWJSFliDxFFGs7r0V7sdYLd1X5K4ihARkmGrHyNWB9Fi4HJrj86G4z+R4nhSXyWc0GMrwoYX89q8iGxMm6RSjreZZDoZiRb+lx+crHZTgw/vGlX2TnLxr3RA3Cij2LkRHhpOG/95I90UQ8zLp46MFjFTbZrb4Fo6lyx5fgjC06ESgaizbGTozmSuibta9O6p4yKd8x32y1R4IZbwyauUJ3wzxRZa2pIvXEO3cun1adMnuqifHJ1Uuuf7e7IoQCFCYGlc2I7veFg3RS399/Er2D56gdPa1dZCt6hapJsGc8QiRjYjw+z2vJ11I/F/4o/FMwZ4RktlvozO6w3avcm3jK9i2lbjuk2GiOtrMZLzfDNodjNJvGIVe7BPYiCUJieyCJzj6s55dO09xgr6uAT5QLf1P9UmBvSAoGiXLFXXYHYbAO12rRwF7f31wuOqWaXdGUy9ZEsubyluGFZD/QiUMWD7OINDSrxYMWGVt+9OUdG182jmQSodImYB0uOaAjyJdhobygvLy8rry1vL/MlF1sjNyElGiRkW2s4YuNlhzMtIyvDrXAlvE11pZAiah9ovUHVZKIjCuiGQ6zMWxKWT14gS9hNU+8yvZ6FVz4kvgQv1vTuhIzcXo9WTocvzQeM6JsJzQLvkf8Ynw9eZMhfAu9xnfRa3wjUh88ey916UlV/0ZWAGotfjzIYScuhBAuyI4eze5rfkoLVEfIH4pGo3w1Wh/77RDnMWrcg9RkA5DeUe93DNCYdrlwXzqKO9JR3Iv2jHcR/kQCK+P51fpn+fiCZnVWC5qFx4Xx/S7yYQ3V6EX+cjKHHw1DfXjIqPGrYvqRzGEigo9+ollwI5nD3CRZH/vrEFaouD55lOjiMNa2nzHspWDQ+LBXjYTFz0nQNo1HxwlaFGo8N7v5RcjO8U8voHt4eeLNkzITPDGYqs2/44IpA1Fb3BcX5NzXpxcn9q5+IDf53q/NnRFyunx+6sXGi3es7kqEApnXv3LB/Pv6s7Z22L99e0+2OH3Gmu4vXHrV/iTPK0THpcb+hu4zjYIAuF9z7LLt4pBe2DgQqMMjeH5MHg/lvRlBJmYr2jQbZVtvudxhIx9lc2gR2naEC4agyQR4WqIRnXX7vJs8HreGR99tBDLkcsF93D3sptyBINEuxvIiJoyneo0IRq/+EVJ8CKqjJ2sk/1pfYeyF+hK/sSXbq4xnyxiKhSxSkY/F1H/9az4lTJoQXXhk6RandfOXn5lsGm08fenoCwsLkUt9xy+dKN8H/6ksfWUTedfq2ElTG/UEkOFdx0ACP93j2CtIDCeQhQtxWW4WZ6pwD4afCtfDpr+Y/8wimWTzx0nB08At0YLb9IEZjpkhCSkoiuFFR0koX6EZ2hq43GKz2oAs4wFgAJNt2vAoQ0g+g1k/g4k+Q4g+Qzg+Q+g9Q+g9Q9g+Qzg+o8fsGcgzMMa8zSDACAxiCOG3JojvkMBcP9Hk+okmx080OT6pD2aNX+M7J5pUn9RaAFOM4wkoJQ4kUCExkEAJj+SF3ixPFM0QvrGjyfQdTabvMG6m6yE3JvwfO2DBcdwx7KAcAWX+2aQC3Uro0ftzI/b/Fr/HZmTkbPyeMEud95ONCiSkqS8KY5oyHgkhWMjDpsVvznpnl35IvdUysXHzlFvPW7Alm+6DN7gzoUSkpZvw89EEiRPd0D/rkpsegdcSIj5642UTou7gAniqGVuHwDl2kj6I578VLT7kAk7YSrZlPUE+m00Bk81nEwUgUILJXPAUfAWx6qn6quICzwLfAnEJvcR1QfRqepX1Mttq11rfWvGy6Cppg7DZdYPvS+K10U2xL6Z35e9X32P+AD50/LH1H+AT6ye2045PW1OMlbExDpNAO01RLd+fX5G3QIhcLqfbDayCTbJiaiX5TWmYVluktBE7NrGSRXTH8JO5fZKYiiWllFYf2zDkpBD2ha7VrpRAa0xtbZ0uxTySFHMDC2AkBC6WovgwaqIsFKQuNr4bhSUQoOlOF267BBOFTJbWqNsFAeO0xeD/xD6NoZialtSYhM86BRO0tqZTftFqYVopBGx5wmlajQWirm5jISgWNxaC/IFgOa+RxAP8Tmh/HuZFMZi+PibVYe6ItsI54ETO52AOxIBlPDfFstUyZqGKFs3Sb6EsgVy+ji4Yir+46LMc9kE9D7l2biJyzRClf8tHJkHf2iBuNVPbzyYiDzr+d4s01M+nu6ufz0X+XEqyEfXUQ54kZ0E3LNGxE2TFl2xMbdb/wKaj4mM9FRH/GPR3KQ0phUoZm8119R6C6XPyk0Ow82zs1Aypk2Pg0/I/u9OBEnyvmIjt3G6N5grwg+5oZPsXg6ku6M13qo1/hdH3Rr+AHt9biDmSybDLuahxN7zaPydD4qUB0TcHH/bPDKYTpmSS6fjSaMDgrs7GdGoEy3oBXnpYX4XgiO36ntvbR9K5ZoPZ9pnBpcFloSX5NcE1odX5naH6/0vZlwBIUZz7d1X3zPSc3XPfMz33tTOzO9Oz9+4017IcCytyKQ6LqByisksEBQ8QUbwixChqjJEYo+Z64MVhDvYZvGJ4khcFjaLkZUOMcZW8GKNPdvZfVd2zu6jJe39ce67uqu6qr77v9331Hd6XvKakNWlrppo9XVSXcaV6pWal4b7849TjnuNuI2rVmDca8ia1QRNU292OoJ1XARVggkjEWoO2tD2RjGZM+XyXx23zeNwGo9GF5K9xKQ5hNpooAEJ5j9tkNFAaeyJPRfFboFJ5ou9ndga46PsBu82mVqvUHkq/rOFkw+kGmmhHRltSbECUxdnzOME8oCWnKpUSEmJiaoJOvBzKUKqjSPK46xvQb4SY5FzzOP0uEjByNMQ6qhbu3MNjdzJsATQr6REtLdvZXIbQCMliZpKzcRIS+xdZzFhephFMIhUV+KezDCdkFB/LOw/+u/qfUyflwF8bkoXdl7c1dIKWXOvU6t8vaZi26tyV08VCBwAsy7m8ycY4fObBbjTzMOyK91fvAt5722J1MBZTdTwxMqt6pn1+35TW2dKUuF7vT++S5x6psPRlaO4tMI3gG0U76D/Tn9OMkdQMiMREWvD4cdzxe08FBPx6Wprl9oqtcCZcRW+m1xtug3fQu4yfY9+lWXSXYapxCb3Q8FP6V7QG8ujy9Yb/hjDP5rWCWbAsNBw3/MnwDwOrh4zBC20GRtnJSRqgzaqDHngdvA0+A1XQCFQGu2G94SbDs0iRpXV0l05t7AI6JQEkSa5TIevae5CyoJlvMevKrNZsMaNHMBgtFxuvNG4z3m18xPi08QXjkPETo9a4tFbsgDZSWoNND02A7tJrD9BxyajXURbegjgt0Kkt+JuksYuC+yigs2HjNWUDNsy9bIi29Ow+rVa3BNDr9SlLhjhS8bYWSkIMuEyNUnAt9rKCsSeN64mLno646AHgttoOgFljNIdg9QgRih9/jOEMPyx74iCwjKgPIZzhD3FKoQrf/iHxnB/PDrk9l1lHmIwRMRe8ZDCTQQgKvT6LmQ35zNvlV458f/JJk3Usg+x1h3Fb2M2eIjYwrL6BdQPyZitpmEYXIoxrIIH0Zl8ZutABNfPhEzgpBwKkmfNSoARwzJUmYg7ZSTRgkZ5y5j8h3HXhfNEXoa1VKA3+MONz0PMjPRcB3nvm6Svukm0lduoQ/SFzG9Jo09SPpEn3BR4PHAj8kXqf/qPmfd1f+D9a33f90at/gXrBe5w67mWStlSoLtISao/srVO/SL+k+5XrmJ5hi7CYnKWZRE9SHQB5yRueZSm6i9ZJrkmSvdfeb99pZ+wLM9qiuah7lrYjQW1/MjbLiE59GhQ9RQp/56Xt+4Kz/Jp5u1zYt+WDD4aGRsgRIJUWvw6PfPDB8NCQvJmFYEeTU4P3TJ2ahOKnm5CdURJNzrN9UeK0/rbz7li06IYLtvYOdM1c333T4hsX19XdUrnp2ltv3rZ1/4Ebtu7fz9DbF92x6bbtW7csuaEQiedvWLJl/c6uOxq3X7D9/K378Rlbb9hPYhdU+xirugWhDuEg+vy3fUr0wrPgLhIWXItgGJkQwaBuuZGs7d/AMniT7qL0lANNKzTso7RAS92kpvLDID/wxRoBC5p65jQ29fTQXT34pamxhxodlfNVqrdb4phTmDXGY+BO8F3KJ3FQSgIqmeB4CRLVEd5PlSslkKmUKHwdiZ9gTqHr0vJ11PfRPTkkHbRJZW9UQmruQfgtKoXpqVTrR0ON9XMc3A7uobySCaYki0NMcbruDASpg6gbck0GdTPWj2rNWD/HqafQD56nIJgUPDD6p6e7E+jds7gn0HATvhD3Ve3COTjH+nqbno+u0e/De6pOhwTG2kZy8R36l2Ntvw3eV85bvDgWGz+P5A3UzELnOcl5r4GfgQP4WQGVjvv9EgDpsfvGz0r8r1XfROfXofPVxtc2U5TrIJrs/9ifiun16PzUWWND2ld/Otb+G+ApsJvy4it+K+lySdwFh84dmwPlvuR+Fiv9oOsoHA9DenprfzZBekqP90SuIfn2NCF0jYtccwL0gzspt2SAUh7kua5VaBYKY0+DJ5umzkVY+UXVGnR3jdQ0UCfl+2P9mf7W/sk/iB2MPTP1M8gOxDenN7cNTLo/pmpi803TQgLVyDfC+oeDjc9HgtiA5X44EERvlkguoSVep5myTYjqcWEOwwwLcDVSSm2OKRQochJnFjnsecdJTq+4lgPcTpcSPSDU5/NNTdOmhUJzBcALZWGL8KpwWlDVC5LQL+wW9goq4QBskIxcZ7ATdkpJd1ezrGfifPBIE5ED6kmIfaW9itnix+0jpOrFCPZ9RtKHOD+PIGap2D1l3+fWybFMe0dbB1Sn41J5Uhmq47HWTGeCmhxDh45USwKUE1PO9n0mzpT/pJjI/5/vMrP2ytVqjUZt9GfaFl7UveCan1R/9n/wZoa/qSs8NN/MTihQAqf/nx2cIRVBtLKR5CErgoB05Ur7Kt+99m95HnX+wHOgXiOEhcjKLB0Yy9Now4ciPtQyMxpIGouwLhlBqoyk7ddu0TLatFAs4VwJ6VIwSLG6uWIkIpYsLk9JkGOKOg2DmqMaqHGLHYtrwcXEfv1VmU+xsyJ/amLy00q+faT97HSNmaItgPRJJ1TX5xvyhTytHv8E1R631+1z+92Mui5WtOVioIAPmQA65J0CPhTRd8WsO/0V6RrJ+wpVGUvXGCkVvyJlox5g3n122sYITtuoGxzEueLgsr/d/cyzS7556Lb2G88HIFv9LeAtvsJj5101TyLpGx2rwC9mgiu/lMFx5K8zq01fSOJI1jnJ40j4ulvh6wsRX09LPiCU6ktQKO0s7S0Nlk6WVFRJDKURgymB0jiTH8B8ifi3Ex6fI3zs2IDM4alohKcQh49+gbeQPjWWsT6Poz4foxqeAC1YV9TqRfJqspJXyYCrErQUcd+gcZzvY85f65vwfbnv49cqfSfDpO/YV/VNeKhb4aELEQ+tk/RAaNvZdrTtZBtDIu1M2PGqrUSeuBk0jz1xTa7J/S5W+sU8dRsaUCwP96YH00iCREn3ibHuletS1S6cN3Os/7fhG+g6E+bFrz1dKDidkszr5yKZUyEyJ6fIHJcic5riBsO4zJHHMjTW3gnQjvh0l4SgmeTziyVJiIhoyl4tvVuCr5ZGS3Bz6VAJ5ktrS5Aq8SWIt5U+eHpVBoDmcW5ekY0xY3NLZJR8HyconOjdieRq1Ir02adXJSY+pHxP546eVEc1oiVunKPIwb8SmtKB/pYtLXBLC5AnFikQVEspk0ET2zI+sTJNET9v0m+93Ab1Q9R4aj/NzQM754F5xDRsEA+M/nX/vDlI1tBg3thd4CbG7gPPtXIfb4CjaK4j+8FDHYc6Xu2gD4y+I+k6mvANcK2g9SzoQo3dw+Kxe3iD+pGMXWhqYW+dBvV57lny+dyqRR1VXTbWXxUuJnMGKKkrHFbmjGKUdn9KEdcbah64U7rgT9b3vO9N+of5H9ZPW9W3em5uud/zWMt+z8GWN7xvTPqTWcsWXcWUJ5lPFpuSzfnpye68VmNFks6aoBlNq66sm6SaquoS5qtvaryr8ZlGGgQpzEWhltJyB+C3JARcDHS9ARhoA2dZizScQnx6o9Dmm45d26djM+J04to+HUxXXNunY9d2ZxzL13g8O/len6+tJ57lnNi53Ymd29O2TMe9bZru3sLMeqExHXHapjnWuYVe0NstpdcZp4FpBX3QDfJu4Mae7ObmmRJa2jO76+ubI/hdBHushyUxAyUgSdpm7J7eTNzTm9c272ime5uPNsPmq86VjYazzlm8d4vnvOGBjz3DOIZzmHimT/y2wn8w0Z+c1OrKyFnjcYZH2S+95nqeHygW85W8uZinyuTdsJLLs4JLQCAMj/nvhGgG4pROPihZ9otNhfFc/E3K/zUFgJSJoCeoAnD5d02Mzh7It05pnrQAaU1tT13wP9erWxthXef6G/b8+KJPTv/yj9/beqL6929XZk3uvmnyzOdWnnftgzc+dqPqp76WyzwqfTkcm7p42rPV4BULr/zWXhq2pebB6LXn3vb4hYtWJaX+By9YOHTfs51b945ueAj4Pv9rfamxt3taY5LQMVqWahvGpca5ynp8sYZLZ0wzF9Dym3EWLiV+6wTHNihrbwid75GMuGQZVcglWHTJWeAPyn3gXJZUGVgkvdvlC4i8yxuQbQbBqIgTbklB9CYgZISc0CaU/O0g6TFBqOlIctlgtpyliYuJgGgjmy05rDqN38bCSLzY6JdiJTbG2YK2PTbadgC+KRW4hs5MZ0Dr9drtkbCngQsA9NcXAIHrJlGTlk2C0qTeSdgHjCGutbu1tBZf5jY1dOQ627QQsqUwTbUB9NfbBtquk/D2+Lr2j9sLeYWm+JH2IQQp5MJM64Y+bke0Mmve4r2SxzvhZ4QoPCPEyIiPmM7WDaMT28mOxNDwEC5Yh2WVFcn7sWSoak1owntlo2JCBavQ2Z8B+uL9p54CHfNxutQF7QCcQO/r4OE69P7Jp/hpnTgpoSRZqyHztA6cT1aSLKALvMtMn9/VFYt1T5WP8898t68pG4ul25aCR6oX1N7TfdUHwUUT4xWyYJ/UybA2Nso2sS+qjqtOqTQ61sUm2eMMM131CQNx8iI5/3yiTs3ro7aoNxqNCiazyRwIBQWdB8cs8h8xowzkmXoGMnhdE+cVa2O7yDCuFWpNJlhH7eEP4dAV+JY00wahzRSR9GkdZwO8Dbs60djt6f/b3Yn4OvH5YH5vHubz/eggdcrBkOj6vOLslFc2QvLKRkhe2QHJKzsg5BVXjMJeWwLFeNNRbWJH3Z46WCfpOLFOiCRPR0E+Ohg9GqWjykZIVNkIwa/P+KNidE6O/4RsW7Sfac9U2scpq31o3NFJDmkY+ziBxkY8HyBa4pW0T8V8JrNuYLg8QuzZhLhIDA4usVBL4oTQoxJFrOyMyGlwxp2X8GdCiolSCPwS8NXT229fsSkQnlKNNybihQWzwm3VeDl+ySUwNBlcxzwwv/re3Ztu2Fn95iWtbDTKdiwH390659qq/uI2HIbQsoq+dn6vvFUiYxH4ofrPiG94Cd94nWoGO2Q+k43oPYhpxCfymdFj6PyK6nzEl35LsNvrz1FUQDIDIbAs0B+gqYBND9BFzi9hKNLP9rF+jlEtCF+4cLhVJIz74SIgMlEJRn29hfvCGFXp69iLFNWD+tppO2qDR20nbRCnd4c2gjx5kbzaHPKrP0xeJUMqI1I2q4FCN2UbRxtk2taVJowBwbZexQ7RgrAtwoXg3cRHCUglQmQgomMDMSDf34foulkYxyr3dxzdX/IJEjL4lMUhktBBgxAWKZeF9G+f0H9JxpU4F/RYv29TOxTs0SZ4veN4MY3Oi2CMgiveoX7eNsuostlvNJKzcFujv1d/XTWbV9qifOheKSr+DMgXQEF3ALwkWboRv9eBZbp+3UkdrZv1p+4MUQbQDMl90G+oLuPlPjRIK0SjT7VIZhqu7QZ7ug91H+2muW7Q7TwA/ZIdXUsJzs3OHU5aDhiZey9prlJC7VXWlcg9kfzPRCb5FBnWgmQSxpR8PZhbv6Ue1pMh0ppEqr4urkNDVH8WppTjPeAu1TcpNRWn/iTpqSS4zTSYPJmkk2TWzaLuwOjpfQ6X2E0D+ucIQqlp7OeoQvgpEYr6YsG42vK+514DR9OoefDh4w+p9qggr3pV9a6KxgkpoArfg9fEiSopX0SHqV3oUC6pVLh8yt44Hf85+JASKNQAZSO+VYiwaM0+yZdh39cSl0Ue6x0CwLU+DgknBUY4CI9RCRKeVwM7Q55qZpj/oIIZAmYJlQ3DFXdLnnKVh7FdAim4Z0idVDIlwBpJaCJWMDGltRzyUSyQeDkl3OOFo/M++mjeUWCo23XVxqs6UvMAbGnWqlUg2a36ZvWWl14CV1dtZ5pv333F8hmZyUv0vJ2d1mOvTAJmOFlsbWJiaI5yCP/2Ehr0K/g3rtBg9xxeP06DU6sWHAeCzhPl88DSGq1OCnpqOBldheTRbXjvFVwguRYadhlglwms0G/Qf9v4bdO9rsf0+/WaMDZPJzQQaHACEo1mtxVYrS4IQJfHYPN4DEbOqM9yHRzs4AB3gG6RpslJkgzQCDxuF8fatBQSXUlvNBIVtOp0IqhJqq2CTZZjBoPa5TM4XCn3eS71HYZbXQ8YfuA66FK5sHM0wsvEOG5FFINaMjJmjwGCtSxgWbMiEfDr/roG0WzOpQLEP11vFAMRT1KIRCTgSWuJX6YU6Y3AiHIJfn0GCZHInCwWHgMVZdpH2j38GewLi4FIJoMwK4Gy2BaPcCuRCrwCQ5BsQH+kjBfO+ThAiu0wyjYVMBdd+Uohn8Ek0ozdxoGZOMTVojNkr6uzYzNqznQmAJ5/8+LLwCPS+VtWvH1jh1j1d6QPtoenVv0rwlPBH6aG4Ynq315fXurQRaNM43UXV38x2K6KxUDcTgIzLm5lYzHtJXDmRVh+aJtlesC5O40aL+J9vYQebqfWI37u3w9Skt4spjwHRh95GnEErGeOW31lXAs78HVUSb5u9AC6zi5pAeLR+ALLQfhATfnH/VQtKiOmO6WfKnhOobtCMwTj9JmpWnCsiNKu2lgNyGf5I3rlLDnfqJHYOjuoJyX7cvc1bd9ue7z9M6gKC35POFwQ/GmcnN4XjpBaFe1trXSxrb3FRXXwHf0dWzp2d6g6DoCDkrO5uSXpSaegm/WwNUunbOZ8BgCKKiL9zfZMoeM/XQ+6D8A9kqXAFYNFWOyMhN2dUhkQ41dFKUmBd5E+GSKJQSliqSRF33DsvVy7EVMLyYr9z+yNVvpfZO93OB1tAFc6oB/CdkZWqXHcvWDTj39Z/Hz2hIzov20jeQxdEfeygct2rs7LFkZ+Ygnk6vFq9CsS/u9e1WLSzn5ktxLXSH+fjHGS2ibZPoOAuEAmiQtkUh2JKs6P7qji/BjFMSvgQ8kSGTMZJ6mAv1bROYjGs8hdUzMSRzdHdmCnaFwn65pUzYsR+8B+8rE8gu2yvTdTi735F1bas13DYQ8ZINUEQ+yzYzE6XzEYcPqXwnZq62KcXqkpoG/0NUpEehi2wXv+B5N4HTgAy5KjO7GT2hmDy6hlMdhL9cagREkxSGFLzjhuQuuFzhC5XlLamzf6BwrnHAMe0N+dQFBLhVp7ojsxbsshucnJGgvKawzciNYYRmmbYzti78ZoKhbzIeQAIhP0QUWHbFJtQtc1KWv6KGowjPrKY+eoIHoA+4HRfrKus+MAj2AZP1qn95L1F1TW6cfKOs2J5gnrtAvJkSZiI2tSzpOU85o7fbbx8+RnCI21dwJ8G9wp41Ll5pNf0n+biO2pSbF5/Rk1lN6Hbh1ptSSfCo89gIhyQW3HxrPChEcgbdyH9OH5qjV83Pg0GesmiGQiNU+KAKHzZCekOvs7d3bu7RzsPN2p7u3cgj4Mdh7tVPGdoBMteEFyIoTFc/WcxPVzWzgVzwncZo7mph4YHXliDGwR2AmoOvR8z6F1IlL/kLJJppG9g6Gb6CX+y/10L1gONoD1mhs1Q+DvQBMU6oR4VigGfM9R/0lBnwyZ9CKCeHTBX4Q4OkKaodOLHOKiBtHO2bXaaMIvxVmDgSPxa4MWxmIJunu0khqoFzcW4+E6XHJjd2xvbDCmkmKAj/XGlsV24k+xA3LlxBhWvXkx2KlFohz99daBuutKRK8eE25DGMjgHfBPJmpAw2ak32AbDVKysZ0mk88gVahYzFTyRX6IJ+o1UXwspGgfT42tSj8gVhii/NBfrhCNGRts+M6fbzn5cPWPv7ro+mlNnVPSscDaywfvH9ehefQOqphe4N1Tfeqt6lB19bVzG+cs7MyVu26HG04eqP7bSN2YFn0tfqf4gCP8exz7F4NbnnrdDETZm9qOnWkSWqPYKwKXPWlf6aFVnmOeU55PPEw4nI77OBDVRdWMJqjWUSQkyAzMOCTI6iqZN3INK6wafdQUlDh1MEiCarrdXjEedyGFOQv4rIBj4uQYOaQwZ5HCnMUKcxYrzFmsMJPYuSxWmLNYYc5ihTmLFeYsUZjFoLhXhHmxH+eN6CyJisIsKgqzqCjMoqIwi4rCLCoKs6gozETJd6FJZyI8SOu0nDpyWgfyukHdUaQoKBhHpyjKOkVR1s0pKorymQlK8lDm/6IkY72YUMjwEAK/JFRoBCMgrDATm9467C4IztKHSVyAoiZ/GRYrVANeijZXE+V4aCq4buuu+QOF3O6rNm1uT2NkHLUl6s+D/4704HZNLIb0YMhjaLPxnvlb9o88ftv3Lr9wVmbSYoPFqpvWtJ5u3TqH8CFSB4DorYKy1/KSrLdCKhzS0xLkwiB8tt4qxwWRvZVmRddVbNCQikX1zNk7HLU+iP4pKHsrLyL9k5wfF3AfExh1qdY+2T9pVvTVsfZTEdJ+/Cva94y1/xZ4BeymspKVhvnQWlws6KMQ5ENCCIaoA6OuZ7ozkIbChK2FAVmfk/vdNNbvW6TfkKSl4UfR0SiMoqv98tWRCfp/qYYX3yQyKazIpJvQOOaeghDkaz3JHkUHRo88XV9vtUoZr6Sb29DXABusk7oRBZ2Hn4XEapB7aCU47/YrKComOUBW8uGlYTSLo1mQtRMomTmLwSu4FcmpN4mcCiv6jk/Zo2mVQHhc/syqWnBMyFg/1S5ZSjW2hx01nVt+ptBYWyfAXUhGZfAziV98ptefzonRNHqm/VIDaLAWVpEHUvoiz/RNpS8su7ajH4KSBVBZzCTqs0yWMmGRVX+WWQVfS3Knk3GNKDL7GBrXhOQCHVhmdyCphw52h9jRIOAxaTt7N07xgRiCr5ExbZPHNIpn1Qr6Gtc2wkZJaxEbMwy+WBw3YAyc1f+ssf5fo/6AdHxsO+E6gh0w09HR0ICEdedZbgeyfwPq85tjfb7WgpGGDeSby82wWbK6RapZJNtMzRP2iJT1Vb0e5xVH10ZJn78bwxCFuEs7Pofx6vXY5x2d1076+J2iE3i9KlVtDkmOcjKHUWUOF6A5xHZzKQqQlunGdvPE2Xbz2OjfGAvBuA3UQxKHMG4kOgZeG7A7vdXtq6vzZg943OrIutAlcb2CZm0Yze7gcODpR9wop+K+7fF4sYe94I/ui/zO7/b5XHKugHQml91YV5dHfboLNX/6id70/CfE+eyTioJ7cQqAmks9BsCyW/2/gL//zNke/nSiojB94aYfV8/5svv9VwBi8Ok/8cifmAs+Rj1xkErIueBJpphmnAs+ISV6E4MJph69gXaYdACgD+qMJ6xWJqmHLiEmBP2CP8g6HC7LGZNf6jcCI04EbwmEba7OmBaAmOqM1r+ZJF9IS6ZgmBYQptkZo/kYZrb/RsURSKlg8//wkKXl7P0CD/mKUkQQ1rzkQnMj7bWE8CFcCU7xmcNF/jLAjK22ZyEUqKn+BuSXL193rinOPBcN9q7uuwQUq0f4yZNxjvhJk3n48HzINt51Hlhb/cbm/sLIp/OrCy6cVB+LZduWkDFCdAXvYUaQuvQdid/h3OGCPmxakt9hJGKfNEV0uszgsAliywmEdpXxRi0iuCd1apLGxYyWvHOd/RKP3rlPci0QOAMmLr3OZEkHtFC1kSEGDSMO1ggMBo4G6MCcII7TaP94oqEbk5WHkFSmPIRrAeczJFv+y3hjZABkBvDOSClSwiUPERXZCSU5FELKgdJDmzZt+vi60DvoXyQmNQfm7Vt8rQeazv1D5PEPEYn84dzq35dMRjSybPkusk5JTnxig47JNmjwnZoNur0hGkULsP0s+UfiO7ANGunxss36D7L8A1R9nKO+5IMlt799rP1jYGvN9lwg7XMFUPiCDCd9EBneocjwP2LfNLyfFkd/MdJNfAI7rvVD5HhMkeN3IjkuID5+qPHVRvhRIxIf9eR5iuMMZWBCf0SmdygyfQj1V/c02JIGaQy9dLhWOYb+dq9IpaOk/8QEg7LCG+V7mDx2D2+CR8D30bPqIdKwCqkgAgeyK0gJP+rEvh8c6/tNMp7Ybwwh/7g9IAEIJ4xoabwfz1g/b4HrEaYIS1YI+vJr83AHUhYNASQ0IKyf+LDj87dprL+3SH/Y7y+C6fMZctUEBxQyttUuXDdhrL+3YUrh+dNEPKQ1nl+uduHYn7G2x8/rjIAJeijJNU/kVkKWW/CHSG4RHblpT9OhJppqKvJ4jJvO1pFJbAmRW52KTfvrlCy5uIJUgAUpIIhUIadNSBMVTPlaC/GTxHu65yrX7lFkJV/cUoRUMe/QnE0c8vwQH3/SZ1mRsRh3BSQe9JdAvgSoUoPKji4sjZMj8ccgOcoJNkgqmGsNovvSUwAAx9n45BnK6TAYMOIyzHX1uSBOGA1deqTsP4GRF0YqqD3ib07mTVKwxlZ0H2Xc3tjWSq09u41hcHu2tfZRO/wIH3bYd9shZQd2pG/8VW63MlDDQORe1W+N3esb4DJwI+V/BiAk46IOVDftQ1TBeYF3osfH2D0tHrunN6gHUIMNkgAcGP8IDnDUMeqAecdmB1zreMgBHfQVGMq4J4wVUjdKmP9qUFs6JNcF6nZJewBxh6g2qiK7SNOQvm2z+eMmQKuDKt1cJ3BKdrfodCJ62WF+yLzbTJvNYToiUWmtKkJpd2v3ak9qGR69DGpPa5mj6BPEiaP2a02iVpJK2jzZgPqgpkuTXcOBdUgvInZhsnNIVGVQidlIDUSi4kyIupWzNUbCdid4rLBo5PiCYsu/3/m1LfMaS20qpjAV/mxpazTa0kfX99+zaVFHoaMxwrqcuvyax8/OCx2k6qg3DlL+0feki802cRW8GkI1DRi/zQ/Z/gDYELo5BNengdGR1LvdPmvQRkU94W0S5eN9UEv7NCyPOBOrS8Ultd7lcguSjspJbNThTuu1VknLiZw1b4Vm2miNSCY9SbPDs3pxEOfYOa2Hmj16oM9XlmJXdn7Q4+o5M9i3tJIBE7RFF98zXCi0ePh3arspRFx7hg8XMpSrjE734BOI28jgyKBcQGApsaLhIkbY/wMJbiyylPKQ+D8ScKniyS6r7LnHeBvb1q7cuuOyB8Jr1xqds8A2MLX6sw13HLu4vvrGQwvnqh3XXJZygf+5c+PN0yevuIRZPp+e5krRsSfmVze9ueoucOGFOFvztp3YH5nGg6x6Do1vEmHEMvUazlx3WmrnreLNYBeAD3gBFLYKdwm0OgRYdXRX9NEozSRsCTg1MT+xLXF34uOEikrwCSFBGzv8HdDE5LEvxrkOt8hmwHuZTzMwlstJzc0qu2+LMZvzwfac2q8TVGwu2JJvgS2dqjCShzqdm+JTQgqm3tkTORSBEb4gICbVg5OBlCmapSZZ3Pkj/DtLK8OV19D/GPcMDI1UnqfKQ8MICw16+CPoK89wS0M9nqE+PKwDZHDl0cWl34kBFRGireZsg0Em9pDE+R9V6AhwtT4zOs9K6iBraDUZcNVz1+yqvjsy9xsB487pfEddIeAdmA1//NTiHTOaq4cG5/ZX1906+a7h2dFcsu6cnvsBaCk9MTMKNnzroo2xsnct3f9wq65ozDQmosWeFY7IZfOWHj8nKy0Bf/1JZwCMvL+pdeTIBTN6gwFQ9Yott0+V+QzS1FQskiNqOkvWwbeUdeBCcuU5XDn+Pek8tA6uhrdAxCqAzRF1wJ1OsMvzqAfeEwEcAoGmLZYuPeW3etEqwHWstbS9tgrCcbUem3twIBZLG40WN1oOCYnVByxoOfxL4j+b4EcGLV8geEzmOFHcF4ne8+ulFZnkv0jxIbtc2/hfkjp8JebsHTj4T8lctfLj/mnV9i9QOKyNI5JpIWqbtEhwmcyiA6vfWgf4swNo7eDPdhC3gPssj1sgn3S7GaNBn9KDN/VAg/9MUO0PlHQCI1iBFdFjmYIsFeE5T9ADPZ16gzrcS8bmk0Gk7wzKFErlhxFRFhH1DZB4GuwAhgOtB7CzGX7yiGLOT5QAQqYCIOQWqT21iv3zJf8+ktoQqXse/Lb5KZis7szUnzv5Gptv7vrOFnDFqb5UDHpCV8Dbv9sE3CP3Vb+2dO4St626clG8OG8GemadQit29PSIVqyIVioTacUatcKdNrDL+agT3iMA9MAZPVijv0b/iv4tPUNT6LlVehPl4V3bJEuNZIKYcSLsSkURmfCetJYzBA2oOYNe+pf04nHxRxAVKBTyRYIZZ48ymRTRqX1k2L6aVsiI/UtC2Qkub/6nVELfd2sT4EZGvsgIAdU/+nvVBiRTo9RsKb8agjfDYFUEqH3A57lU5b8HabpB9KjmSxkt7xCQdO6h4kad38fpAavPL60cHi7w7+CsJcPFw+ViZbig0DqwQaYWS28uKommG0s8+abUKHMf1YZXqo89t+OhC9wzjIlEcu2Gxza/1lD+xYUP/v3Ym6B09HtPLVsCDz1ffWywM7ocHHt8xRXfuOreg+Bbd8/+bP1/9S764cMUyTvxe/Vz6oeoErVJmtHAa0wiEwNUCphU2gKUoKRJiRAtdPOlGdodSAVgwHOpJwiCIS3F1Bv9BioINMEmzhF0IDbh6EHqrcQaxESezF/PMJoV/tjSyrHhI8eOUPLzYdFfzlDo5xNH0LNijotmKhJGTJWIe3NEqe+mtiuFLZvs6lBYTiNgiRYLTLFQ4vFMqp8buIgvXjn+4Bc9cOeVfZe+WX0FPXrfBUfA4n+/A9FA4u9z2sqqD29cY8zr6n5fzSnjUF15d8+0lmvISDyy/zBYcmiZBOY3iHINAuZXTJUqUD97JsdqjaIbK6dFIy/mWLdfXJW7OndLjj4eAyz6Q/JtlrBEeED4kYCWgBcYSRJ8m1oXz0tkW0bSpcQ8LdF4KGmNyRJPaPy+Vb6rfbf4aJ+nO6jHxay3UDspRkOp6kxBo88vkgF1FORN+DxiDfw7haN4EJdiUilUzEXEKOVRPEKOuEoMHku8CmTphTmG+kvDWsurSVTZRFwpNYDdLsjiYH7VIZIxDU+fX1laynfMuXvpyuDWjw99bfVVW37dfocxsWV9T3uZmdU+u9/YoKv7Q/X4ImnW4rlXP37zT65w/f3uWw6/etd38m23P1LA+FyJwbCojX8ksgj9UxdIPcwGar00Z2U9WBxDAAzc4r/PD1dAkORLkmtLEBqFXIn1a1guFUSSvVMT3mIEvUawwwiMRh8V5aMw2nOIepV6l6I5Ckhoxop2HxbziFEOV7D7WWVgiCyq4aGy54hn5HCNKQBeo1ZhNlr8J1JdsCIGgaV5LQ+TuvD926uflW8Y+W720qB2ghy/BnzwRKV672fdjwF1c+GxxVfDh6t/eGJXwRCbZruUXv+9CbK7+vL33gBvrwmCz9+RtHWBdQ+gsZiMxiZJ8GmW2iddv4G5mYGsCnyqAloW/X3Gwg3szSxcz93Ewf7oFuLUdzKqmhZdEL0kSm9I3pyEoaROR1n1SY/g8NuhV0iXgn6KtfitVo0O++pArdDpRbx8h/cj76iXnut91wu9eS4OdHS8RyNpJAMCr6TEQ74yYb2+Vhn4GAmlpZVBLIHkQRweGj4syyOFuaKRrqSAvCr5UFGuHKgmQjlM9uURf4qZw2NV6pF0So6kHlq6uXcKTD71aX9jbzFrjTN3XR1L1kXXj/z9qsZ5l7WUr5zrs/lilyz4GtgAed41Q1oJ+mNCeP2ZZZeHvPA/wP2864F1V82aV4yfVcvCi1Dov0k5FY+ElU7tUafVtF7n1WV0tGaVAPymYNygIZ50etrGd9kp58PeIIXjuQzABxPbGD1C/RLRg8waHdKDTKwJEPzvS1MkbxHnBP1IJUoHIyAicWwfu5Z9l2XKLDjKAhZT2zAZtg+GK4UChpjKaOKlWjj6dzx+WJThT3gAMceLqUoy0fF4ATrNpKAlzhNBxk1eqIT9MdOq6zdtfWrV/F8uWXntpfsGep0x+Iqar1TXz1wzL+G60Jlc3NBz9927t/4cSDd2rAeHpvV//PmvL3V2au4GH9x5Q+9D1aPnWNFYzUc69gn6l0hO1VP3SytfrDteB0+lwaNJcH/kBxGojjgi8JQAtIJbgIvASgCzELpSll5uGQc5i5ZLxUOaLMyojMaAjVIhQa8KxCRSXAWXbihwmWAGZiQqAAYDoD7QG9gZOBpgAnmkA2LmNTCAId7SCgbb2N0dO48eOVIhnu9FhaiImzuvcjrkjGh4QSqsKRFPKGlkKCLBibkXDRWSiPSJ6pJdV1VmfO3qyvZLOp6es31++NIft65pbwWGlwav3Vh92xBY8/iOgZgLjFR/svKqpRevLiaDuWWVX6ye3OjIzkh0rV93x8vAu+2Gwz9uv7/6448P1F/eTWyVF6D1mcW1+sCig5QJp5u04mQip59yenDp609rr1IQ/WBj/RHxQmaAuYGhaYEBnFJWleFJPlUkAqwiCeLW0BZXTi+ZJbNVNGOn3WVmwJmBxqzXAy4UDOVDtJEObckIUb87F4YNfnVOqhMAxI2E0HLlIaDhFsDCwLzA8sB/Bf47oOKZgFuw8n7UJj4rieCUZO41L8MaO3RTOl4HtbrOuigV5uoeqoMmuq6I6zmSTE0WPSeGaD+UAG+1iyAIAcxXigr1vqC88scQ7Y5zhBqrwITeh8WR50hfBQExvmfIg339hoc8mNjRmYcxjpOl08hhrPQq4r5PzqmYAnTREpIZMWYUCtBpAxOZyZifD/5Blf38so7YRWDdOcsd2qX55rmGeJyrL2/33nF/y+WljDvOrM1OSvi0Kn1gdRbsqX67xTUArnd47vsafGHXjAth0hLulTaDb8R8trB16ZltF3umUbVa6LsRhvMi3LtGmt7kAHFD3JMSGj0twgqE7m5V3Rq8XdBZ3RaLW5f0+dyhEq01ldy0zey3aHUyq+ihFkfzUSDvbvRor4jwnwxXKvhQ4I+NDBJ3acxCsfc00eEpRO0UqeMtNoXGa9pipFcUKBDCy19Q7a5eX/1V9cUnf0LT72nmXPybh94KRKOeTv8/NoI4uLb6wMj14Ukvg4Xw8epL1YHnB8FUR/T9HT997iHw9MKF1Uur+6t/+dobmJ6nj/4eUeMahGn2SOsW5cDU1PwUXB0G7/nBn/yA5V08PMC9xMFPtWC1eqP6VjX9OATHbX+ywemORQiLWHSxZDxuYbyuYNJCF6j6JKONx0Mel9e/2QM8BUrUYQKGoZ69JmDC5dYQIKzrYSVWQpiSnQAIsR6OhqRwrDLyvJlYOoaLSM87eoQUb0D8AEHgSkWRM+hfDIN4AbPKWLyGWIhIKSqYxsyHCk2khGcN3DD8gsv7Hqj+5LoOcOunkv/r1/xo07aitU4fq9M0Td3yKwCckatK5zbkumZuvv/2R9fVJX66ZAVITZq0c3LH9/rmibbuat/tiy+r/qN6FCymec+cmRff0LsAJ6UA2F+XeRTzBeoNKW1g0eK34MMuA0ihPwtAI+WAmg4aGGnAGy1+S9ZCRxmSf2glzotm4k17TYMmRkObtEmbRJgAZ95jPmR+1cxozH02YMNFmSHI+5MCm6yHQgAEYk7OZPb387v5vfxpnuF5O/BTRS1nD9qhvbM+nPBieS8ItHA0ARL5yjsDR/ghrFYewyRXwdR35NcVIsUr+coLaCnKq/IFeVVSBDgOAPT/ANY0I4TbIs2aoG80zDAUQYOsYKQCwkvEU9csyqeVQsyjKWOx6ar2h69P/GhGwhCJBKufJqrbLpTmtmXm0S3NtC4das0yV9Mvbp4yw8+N/HZD+YqRRaB9ZHF1ZTR7fmby+bq4dtoc1c55ZtFtJbmxcZzcaaSXTKJekQZusYFbnaBUWF+4p/B64Y8Fldh4ZeO2xtcahxpVtzYCGm/F5jtojTonYINcLpjL5+igKhH1x2JN9drOMUXGUjI20Z5SPdJe2pH20o9G64IcF92MEGWY8vN+RLP+zpxE8gJZMN6fkneUidYmAo04WVbTeYUzjqBhO1XhT1WOyurNcPnwcE2zwbTcg211xNhHlFOCP7+g6ORARKBris74eCrEbGYIe0BcYoLSc1pWeuqubvvZOdUj56V/ufKOvrUqXSrSEIHfLLvTNm31f6qvVQ/+7l3wb6D3DpDUxD85WwE6sLy+o/rz+79bXXDjtBTwTLbGndZYDCmoGduM6qn1hw6DBlAAj14oq0OIP/LVaaSOcJyqR6DJHUzkE9DmjXqhoK2XCyYKWlqrIrWdcqGoSDl4B/TSDl9UQp/WRkE04PepTQGV2pdhuBRvCqQzDJ/ypXiSJH67ViemsmqfTa32BTJMJmkK2EymgCmTUvO+AMPa8jrOGaVom1+K2SHLg6v5N/hPefolHkznQYwHah641Ek1ZNHhgPoN9XvqT9Xqm9W71C+o6f3McQaqmUaEr2kWN8dQNtwyYzjJnmYhSTWopVmWspFiRoJGL+LSRUcNNGXoN8BedNhiGDScNKgMBhtVsOX5F7D/1wBO9GVpcWGzVYUk4XG2ENvhOrSE0JEqD3p6hp2F8hGc10nF4zqi2108qSfKoX9obeEk9MVxsYiuA6QMsRUBoBCikjIASgYmrKU4tUDOEFoKATEPZK8g1ZOzWuKLqi/dn6q+8oppcXVWLF5cCm9z7OjEpYm7ypnp4Ocj6zip2TS3S5UwTKk7NLKguvf8ZX/7WTLyNv3R4kUL9bHY5OCOkZVw7reaym5z7LMfh8I7d0YDcuzV6JBqGM17O/U7XLHwDWmd1iDGYSOEM9WgMdWVgoFoOBihzDFuRULTGG0Ntqkb4oze4o+6HO6gS1fOgmyaZS1zW/ta17bSrZFSWlZ191KD1FFKnacARx2ioIbqjDmUzL9pvxSm3LwbzYo74vcTV66I6Cd5HTUGkaxS3l/vh73+nf7d/qN+xk+mIwPQkvwEDeSghx+pnCImtYGBkVMYiWBdcGSQHypgITxUJnbFISUvFqihTXn5Kcahcc9ZMgXmxloCZlmZqX2vGl64/L/+68IFQBO0+86Zy9laScEUnWUGuO7rN/Xe6LSZvIsW+TjyBZi259y+pfP2gNQibrKLv7aqv8gzXjnlfFdGGxv5w90XzJr8cHV0Q+HCZcUrwWPkW1IrYHQIXoHmwkFtOkjB0dNSDFGqmjeYRW3UGDRRlI3RU0beCI0ROfcazaW1klYJ1SE1Pfx6k8hrwaAW79bQ5CyNVut0BI+i9l38sYqM0clY1oT1KTRyJw7Lo5X5wljJ6goaDnhF6+SN38gHOMcscIvKWJhqAtbN85Ze0HoPfc1Cb0IV+/yDBZ5Z9xBcTWKR0HMkqPOkYpBN+jh9WQ9ZvZ7yGgSbw+q3QZjwawSBYh2BRNjHCUEBCp1WLQzrNZpUEjPWwVOFApJu6EiVhwojg/Lckpsn+yMpoOj3JKHBGFMlSpXsFuIkQBN+ONKWXR3QHzokCyj4fHZ1UD84yGjrws3Z2DTPxSRxgSyUYtPcl1TvmFmdfI6l6LaRZ8lRlLpX1UdNAculomMSaCmDbBmIGmBksPgfoUFTvREACwPUnZ1ljUbN1ufzSbbDxrIdnWity56uOlGdLXfayuVOFpuZnnK4Rcha2K3scyxT39GZZzXqMmtpafQ3wUidl9Y6BQ5OoS1+YGZTiZYETNQH+4MwGNzSsbNjb8fRDobpuLjjyo5HOg53qKZ2zEcfnu74uENV6gD1HS0vaIBbk9Ks1vxA82fNZxr1DzRvauCHGvCuBqwqgzfK75VhTxlkym1l+HkZqMrgpvL3y0iugLJa08mwU1qmTKM4dAMaLpyX07R2msPOPAYbp5ZW+OcPY0ZIzAMDRKEbGDC34M8DiGe2DCCuiHgiWoZHjqBFiAvdZrarEKURtridQfzxOv4wzx5mD8usEeuGpBkEltGkYgYI5OVJtgyVlUjw4LjSqEhXmV0mFGGqBfgade9I56UXVF8u0LpsZObIfDz5R95fPHlxJt6YDsV1xcngH6szjkXQvHCm9obq18CJS2aI7TFtQ/pKsD1dvfNcs+jClOC5mA4880ggOUcM+hzupCFryF0yMgLuXVCMO/R0LKZuUK2qPjfyo+uzwniNmTVUGdx3kGpCa/djziVe1QpYJ9Cudmx03OqgtQV3ARroQo6DgFNDdWtrG6aXlpZsLtvFtiCKaWlFz7G0rdXW1taaw2Iq19KqybJtapYvhNJuUDIW/AVYCBbVRlimIW/hoYYPAq0tyrFrNGChBuzLvZCD8VxjDm7I7co9mqMP5v6cg+fmLsrBUK4hB+05sKbtmra/tNGft4HuNqBtc7fBVFtLG7y0Ded10zAldRvbV9pcGi3RpRKLnkdXnoSZjmCk9bQxwvpjUkxy+8RYVqaNtERxPId5UcRGohaDETl60SpHMUom9BzLbP22LTYaVwTIk3SbmJEP4Q0gRFSH5Y0AvucUNk09j0gCERIiKZnKFBpDLAtRCGIFg8NLK0jmIv0CURiJQ5LJq0Zd+HUidfXhrSVij8H7fEp00UTm3/TVtFWLTUIzopSOYW6Wo4701m5SEGb95Y9hskqUZLLC8UnfmzvbsWrF29udkWI0LteEOc9TV+P/XY8sXawQlCslExT9+nKxxYSQWZt5xcXVXzzvDDOyr5kT8VAcE+2hdkpT3HwcUBzgOKdaG4TGKKuzRB1BJyXXQ8iry4iaIu48LEMI00bJQWZEwylCQhsxG414JuxYthpB5zJjv3GvkT5KbK1eEsu7DkNYftBFpOsLioAd/KTyArawDqFhH8a8t1IkW9ORs6RnjQEjUVGEzTdxzlkk3mTbNiIqboKPVn0LfQmVHGMChmaCbxF5MfIIeU7f6N8YNVo3SfCa9HCHtkdb0dKPGvYZ4FTDfMPFBtohgLi+UQ+duiYdzOuASwd20UBwaXm4IEiOPsHLs2bOzwUFr5E1I1DpQ+8EXDdTr9XqWLMZfepizWh9mbU63VK9wabXG7YZQNiwzgCNBsDSZq9BK7DqqI0zHTS9bIKUaZmp30QXGJM+IPkph4RI2GGT3ID4v1+HPsWjEqPT63RxfcDvlzSc+K7/Iz/0z2UB+suwS9g1LP0ACzaxt7E/ZGlaZAHFAg2uxAUp7zIv1DHep72HvbSe85a9c720WSWwWoPZ69c44nHcXTwoJdLn6YFaDzi9U65Tw9OcEwPw/fh2gk6JVD9D6MBZ07zxssKWnEH+MCJ4/jUP/gqvEaL8IbFPLDPYWcSVJ/ON5p5ylQfznhMvkH025eUIMftU+CPKtZUKgrc9mHFvn7DCTIcP89vJAX+Sj0AO8yKWPoooQ/KySugRWk2AEpDhV8RSLARBk11jlVMOFR2MOl5YUck7hfn/XT0BnrRUbwWLjWxk9i32mGXv7SX6Z4886fKkZ93JxCAwDMzom5u6FswYOUrvn1q9Zx3o8Zk67gWzf2vYt+47I+VKavJdAqKtC0eHNDRaQ7PRyG82ujQm0SRodKLWBDTdwmw/YFX6lqhe608U2qerLII7k5OmqBz+SXVOyElBCeppKQLaOrunzI50S92Syy9u7t7RDdd2P9S9p/vV7ne7VVQ33w27hVx9DuYiXCGImHNnQnDXu6E7wgWCAbT6Ap2OiGK3q0ctYKsdlMz95i3m3ea9ZpWZWFX1dCaSYAWNUWT7EnsScBQprYk5PWRpDhQJt8TM8bCyadrzoaKXIhCMvqx9Wx3kRwZPEYNdsYiFMOKTJw7zg+Xh4Yb6pRWA7XElOXugUpRgDOXZaxa4cS31f/1SQ1eX9Nx40RW4es7FV7ZOdRgRBIb6Fq8FakIO38LzzS4JGmZYWKiJuDzzz9dbp0Md4pt6SzepoLNkbra0vHUTHb3AWafFRXQ8y8+8XDHPdJuvpx+42Iur6DAtnnPOvLyMm+61bKYfWOTNK/VLzsw6z53RYltNX7ULx2whrPk4LjHxhtTOcqKWDQqChFCXkGVdaN27XEmLXXTVo7XicqHFA13Awbi0As1SMb8/HoSs1m6RTByLi6JGtXZRwwI2qAlwMaCJhYUkFe7TAE1KmwyM8oDvdQG0fA5XDg8jPH1qBGEikuBXXjlHyuVBvFttJgsHSToslBD4UWHUwxwm5QQVzT8CzGR1KDZwN0jIuiDAI61Bise90105mzl8Zk2sec8vF2e3ulf408FIGfwePhipHwCDqoRWZ6lP9X1+L7P688VPTlm5tm89gCo2KpqtMHZmP5y+KdMK5XzSXdWZpN5QHYDSffkcei5nLBGjbdFoVIxeGWVgFBhD+hURjScaCAaRkh0FdTAITCZ31GaxB206CuD8zBFeDdRpiQgepF9EkklJiIpccm7yUPLV5LtJVeva5ObkjuRHydGkiksG0QudT+4hvzLJnGCtt0pW2hoJcaagCZrSbilAdm20tC3idh+Q65i5ZWGlE3m34Jbcy9zMTvdRN9zsBu58paKogR/X1MDBoQr/AoIHWIKNo4qhMXVQUQqHalszmCuNK35frQvKrlUymTNNpMpOwu5FgNEyiZTZIbrebXfur+d1CAzMJEV26IUPB/hrqvr5ngZtrcoOUe023rO3bfeZd853Z1lqPB5H1WdRM7Bmm1afr/ojouESdUBavUCzWHsed2vifvp+1S79vdxx/Xu87s26Y/ljxePin4DqMfC49sXi6/SbKdUucJ/mPi29KrUqs7J+ZZFx80ZOjPtlLdvCGAKBZMlA50qMNl6vNYnmOOX1hkJUgS8cK9CFA6MfSAGnSyz0UIub8k3lJpi2oY9cOph+M02ne9grGrFtO1PhPx7OVIr5Yt5cLGaUpCCENw2TQo8EuwNeA2VTVpPiuuB04HheTNRNncAZAMRTwwEEMzGFWYmng+r0vS9Vv1m966Xv/Me/g+abB7Lr5zW2+9x6FePMuPS6BbnGBptrTvGWV0aK1V2bFtz/9nkNT8yBP6pWD1fPfHoYGEHuVz+PmRrjALIat1ajz6fiyTzHXypND9pfBtNHtla//+iV1Ogd/wV+c32TUu+I+QFjR2PdQv33MwEWjReLvdJMGlY08OjA4wNJnXt+KCI2aro0G/jtGuZ2dpthG/+C5qX4i5mXSi82sYz/XddHLuiS0OkuyYzYiwuhsmgubtE0xnV6pyGeEJ1MUtqh3qOG5CCp30U4TUplRKIVOkixTrNFVKsTa0MgFOIT9UjTw2vA7JDjCszN7WIi0SYLFgmX5sauxQYkx5pb+U8y2NkNx+SjqcGYWc4HMnz2FGUyA3KKKbnqCSBzMA52ZfD75bkCNUNJzdzeyNzt6hE3NV6y6fgrm9Zdec3z25f7piUKCYdXi+fKqcNzVRh5z8onPekrrQaTY80Kt43umS7Yr8QVjO6+7chv7rxnsm1aCgBW59CpDTk8VSbzpdV7ds/oEOy/WPeryy74xtV9aI7Oqc5k5yBMmKaaqZulC1K21TZo80z1zPfQq0SQLIEglyuFfHSmqcRbtBGNkIZ+YOIzQgZmOnt50Msv43fyR7ER3QXCvEbQQE0nFY60BhENw2IP9gzOu+a6GNaVJ8beY0i3HSKylngUYO21OFwoD468dmScY4zbhLDZnDnbXUVoKtYsDsA80bWFnSPbH4j1YX71L9U/jjmuzAd9V4ObNydkU8Tn/zF7vuLhsrg6E+ufzAixSnx+871j7iuFwmcvEtsE+AtzX7Dm4kLoujpT9SHZ+y1SP5fE4ymgcW53wpXOq9ALzVoB0mJYQ9wXSMbdmvq4WR+FQQExeROScUidlYwSURG6jDxWEXgjQEeN0VgHI5Qa6Gh1mooIkoBLw3BCn7BZ2CEwe4RDwqsCLZTITlCdRByke+1H7dBORhJzZRmYfIDhyoc1y9OY4Umx7CBaHXwNE6nsmDmBOWcUCVmjVIbsCOFxBuaziFP1IdE5nJ5yp0ygA5teXgpUC4//VET6yJnvTZ01RpKIW5Ng910XeYPVuxFl3nXbq//x9funTv18BlZT6KdAoOMXG16o0SL2ge1F+CJNFahXpAv0BbCmcE0B6uvAmrpr6j6vo29O70rD46k/peB9scdjB2L0SvoqGrpokM9JlLpevUzdr2ZYtZoLxrc4s7k41NgEI+/nWGM4RzwztLSmU+LCRHmW6nirKNiAZOu1LbOdtDGUDQSR0mzz1WdA5p08EuTUMqqfojWU6Ivkj2DHK9kdZoCMLNmhxYM9eEqh45HDsvsr9rwc23NDJyuOc+OGln/uAqviQxEzGmZV7+Jzbr94iDHkIku+6PHa//vbDlSfrn6WCpmr9Mnb+haHXNVb5jlanObYl/1cuy54FURG9sGx2mUkhryDehJX/vpUWmq2iQ4Yh4/CfZA5aHvZ9qaN1tk9iKwaYg1QCoJg0km1ZJq25TWt6vY4o9dYonpT0GiqL4GSRJU5b9Cb99IabzkCIvpIprU2zGljxCKRzXoLdki0AMpyGmHVPZZDSFqOuyTK5FoofPjawJGlFcV1D48lsSkXsN2h5q2awc5GaKyIkfR/syg01pit7J6IHT88Tyy69M41eVfXyF/KftsXDAr14swFVyyck66r/u6hSyYtXP518Eb1pes7r6k+MuA04LJgjgtV7BdNCiuqy6aH8tMnXbbuW+Dmu6rGTWiMU6M51UpEw0WqE8w6SGVwgU0rljCnJRG94YEAYA6Bu6X5nC2fz+VhsSXHhQEbDhvcrTmJzbmw4YiDQKAh9Bis+MKpwZhoFXxuvwcW/csAADqjn7EIBvY8CD6D4C2I6B9AhqGKW4o7i3RR4kVBhOI7EpXqTS1L0Sydkn1DjTgNAK5Ui5RhH0kMEOFtItlv1/jC4VaOCTJo8phOi+QxGCT0myFsIZNozzeKFJ5E3tJv2WJhdlpOknmsLQTZGV/ewysUhmQLR58ME4/JzseYR5mJmYkiNg6EaPBUZ6javk+RnGYmCwi/KNs8ePoRpg+BCCnmp0TQyVxrQvYSPygqLuRk1wevNCCztQISs6qV1fOrR78GNHOaMiPnNvQ7VEAzuy0Lf5Jd7jd0P7t8y+y5V660GoGqzp/uGfnz1rrLXKvrz+36T3jZ95ep2/Kx2DzLefSGZZqObCTS6uqwu0PnVbb2P5FhmWrsHFeUHny9zTbyhNFxO8b/80ZPMlq0zjqoM9KtWm1KC9XJeBKyxgbAMbzJlM1n0dxn87zWKC7O3pJ9I0uz2QNZmMq2ZOGbWaDPgr9kwYPZn2RhPA925R/Nw335T/JwYx7ksyaecTb7As5SnK5vl9phO2guabTZfFo08Xqr3x/w+n2+tL4d+Km8tWyFh6wAawLQegDwko1KA026TIm8CHeKgBODiE7QD/uD+ry+rKf12DeyMoBZHX59bQRbLfIjR4eVnJrY0ejw4YrsXUDmcp3suzag6F5I86rtf1dUESWKVBYpJOGMElmqiViLsi/q2PLVTHQ4aGwqMtpYdHKw/u4rf3bLN7acO/ij3Lqu8uK7+1d4UvqArcEzbXJ95+SfbLzu8XMOrkrNC3vmdF34k2vWxGLBc2yd/VcdePTquUvnh865YEEhu37N/eBwJSQY+DX9Pzpwk7Sk6BU7cvmlLeIdG/cRfW3G6BD8NZLnIthykCqOnpTSWl50J9GBzwk5KUcH7Xl72U7jYD41sKhDKlq1NBiyBYMhGpdeyNaL6PUN6TYhJtroKA0X0ivoR2k6Tjeil1M0M4PeSN9K308z6qAj+GiQ7gpuCN4c3BX8JKgSg1cGtwVpJgg0uqAnCLWhIK1i9IlyCnCpzakdqXdTH6VUqbpEvKCp5wDFLSPJQga5o9xJTqOjOYs+7tLTKooNhnxRc9DCBSWeIsWdbFpOJN6dbjoapiRKiteJpIZFAal772LxBgxUYyZYlwpKiC7sdNrHkgAcuVwc7xN89T6613fUB335yrrhAbyYXyOLeeT1Yf4FbOcdBxjkR/LLWbSCd2LLw68dqQzIW7pLCbmQTTGZYsgKp/oUJ1tgq9GBQgb0VxERMWspFIT0efjrybn7FltaJ9VVeqVImA85Qgb/wORnz0nMql//TcHWnrj30jAXDgd4X1fP5u/Bxy+a17K6w1xqrWs5v3tFdW9Bn35g1pzVC5vmXpx0exPiJ6Bc4GIPEv3RQFHMZ9jnFh6SfW6rXfRvVA9SYSpH3SCdbxDwJqALHdLqVjXcxT/K7+PphKXJArHnJNTo6+JmEHQwHPZKFijaTVNeyYuN+oro9FrTWikCcIqi3siySH/kaAQtj5QpfwLjjaMjL1TGfPcpvM9z4tgRYmCqDFQmbiDWgrUFNyBZ38b0DSDKyWyxHxT9GyTzHrt8fcvshdfcuBzcOrmoi4fSpURm5KbZzc09c5oa51R/NycZWLz0Eea2/LULFm+sZj73r8ghYZdyOXxB1S+aZ89ubuqZI9vN4zjXHjNCZalvSzYmDDQq+Dx8HdI6vY3mAokbwzi03RlV161LX+LWc5pXNe9qPtIwRlrDSSQLjRYPg6Mum4/jsGMuStKNaulEWgpuJFvVkgWRar9/i3+nn97rH/Qf9dN4d1o20hHwVRjmjxVOvDBhjHpGTpWHEdQ9coTA3KUVle0sBWzM3UYZubG4ZDNOCOyEu767c2H53DFkkInfVwpvOn1D6J13pk1qDSx7/MmztxWAz3j59EfAZ5EffkDC2R+8yI7HhlLi19PUUqntliQAJ9jwFtaTTEGtS+CtfgvLhzltUAu1nZYwUp14l+Da6aJdrroM8GNKkSiaqgvGMe4k0hCtQKQ5nRqDR54j/CkSsD/mXaToRGPi8Uv4UmWIev3p3tiyS7Aa1ILDzFcH9WcUZPm12UwPfeKy4sy45fP3ieJD9mgZR/M4mlTmffRvtBfJt3pqj9Q4pf7ceshmgHZj+v40dAugRZghnCfQQQZQDFJ3GGMWxKPWGxO82rPOdYnk13u8BcKGTDg3OHZoQ1TA8hZCApw1aEUUYE1LsY3JSGSMBCJbIjsj9F5S2JiO5OXoP5dCA8NFZVsL08ULBarswTRQHBnE8BEzIKKUY5EEvogTld3rMQd+hSA6gEIstHeMEN55J2zjSE6D2ZOm2nSbNskQkjk+ERC+hSjgSg93kWMwk+2O3IPIoq4vSHAjzmlQ7SI0EUWato3zAJvaoncj8HeCZX1JKQKDWIhYzXYRsXImiV4ZFvj7cY0hkJZcrJ3jg3yep3llo9gX8m/GyWTQj1rBtxNxaV88Rijl48owP1I5NnCER+/MLcS1phbbw59Co3JY9pGZQDsKzyDhotg/0C3XcI+YJ1BNcws9L9M2V7qwetPyWzsXOePMcwrBfHZszjRtXHf+5Mz52Sj4tsrXes4usBbTSv3oSfUT6tVUF/WSpI/X6zkEU+xObPQ5jVM6TMFb9Bf5Q6IrlNAkyk3lrqkL2YVTNVdFrosfTLyoYW5ib4zDzXnsUOHqd9EBQXSFw2ZBdIYjaUHMhyNd/nxnZz7vcsLYpf+Pti8PjKuq97/nnDv7dmff597ZJzOZTDJzJ3tmbre0DSlJ6ZZCpy17oUDaspatEcteoYoCBaFVEVdsS9lceEQtFZ8E6rNUVLqoqOgzUNQnCuTmd865d7IU9P3+eSxzJzNzl/M923f9fEyGbKbADrDrWNTMSuwmdoTdw55gJ1kdhSwK6Mosu0jqBJ2d66U9EpRo2CBSsd+0kPjeCArVZuLbwWYe8ep0ExRGTkGGI5S2m1XPDlAy8tViqCaVulY3lRFRd+KrTs9ylOo5hO+NOnxUbSeuuePKuEWIX3P9z/atv+Vyi3HeSvi9+I0BS8gzv7r+2LLUvPxZ4LVizqzXsKBspk6fmtGzsmOtJr0mtnRi4r3zLl+5uiD96OvwwcuTgQRIJivhqyY2fHNBezb9nVWvw4b7Y96kS+s0amHClU2lC9bQhcHIvKiHqXNevof+k+kCvVLYHA1FYZQzWcQWAnpG42uTYRAkbn0KIlDBb9pJfbQnwQfj8VKCb4/Hkwk+G4+bzVl3eIDINNTRnstqgyFj84W8KcSUuBIsZT2DChPAgTOWKZQPjWXlGMnR45P6Mv3T61OYIHgjJ3Z0GKRCUTRI+DcGyRPGLxanaDBsIvCeJG/JHxZttp5cdn0SSMnB5KbkzuQpFYpMmiPSY2cXOY4caOtQ/i60KEchTo+Sye0Xm/G5MHkmAUVRQKc2U2DvnIq6Sr18BH21m3LUUxZsiv+9mf5KIf9gyOrC5HI1oPr0ZnVyuu7vnh4pM/J8phzg7EKzgWXZhM3oM5qWF9YYPQN9W1x2Sf7kyOeXVHty+C24KeMKLh6i75bC7+Nu1ek9RkdDKtOk9GskDOTei/mALnHTrpam7V8EV14cDhC6y51h243gb8ofrIJdNvlrbZjaqN+Srt/gABebQUs8rJO8g17o9QFeKAhVAQlaXzEKG8o2Q4tWhwaKYKC4rggLxWoRbiruKZ4sniqyRQI2BPNLTNjaKMe9PiTFgBQbjEEh1hyD22J7Y+/EJmNsrJCupmF6iZMPv6rg3kKdINKMsvGjEzSqtsVLCvem/yDyHj02eoQk3dbqVdp0vYpHqZnH6bRqsndrFUSnMtwR9QaSKUdc3mkU1YaTqNN9hvy87qc3bj/5Q/kP8lsHT95642Gd/HynMxxxwiS8IHpNxgvO+f1ZiSWx3ig8Hx1eETMvTd18xyvyXx/45PYHgHnszpHEUo0h5q6AG+W7hM+vfkL2H137TRCrNUTBNeo6x76N98Qc87TUuQpdjOAiBEyaoAbqkOAFBI6y6h/wr/Pv9muZLJeFVk00kkFuncBZwlboYw2hDN7zaQWnziIyeVuCT0AvSnASRz3YOpO4iQNYaSBJygbkrkiWmE5Haee8AZHTgUEd0BVqW2boRr9XVMdXSKrHoakamjFFgxirVwvW6IsSUvArvujptYwjwQPiqqpDCNCqtrfnXyl/VQbImBfIonVD0PLeP5flLvJfl4+XWsrnfFFqYQ1y6HX5PnASPrja0e2zk9UpcuXEBvk2sGIfePHtc0uxcjR+0SAdjwGG0bZp1jFFZrvUF4/7s4DPAFMGZDPZxkw+EnJFQrFIKNuoM2QNjRmdwaUzMCbcWoeqQDlDhpBdp21EBZRJRKLhOHTZw049U504WJ0oHsRtLY0VCTZq4eWJ2svHamO35zjm+7eTMCEW1vGXb6csocTJVPIRPDmKl0Co409TqciKPiuH1AlUA1bbtrQSWOuQcvIvkSEXLfdP6BZ2JgM2k/z9M2w9q+Bd4UsH/wegWmJVbUEuzx6uLE8ukt3yc8u4YgCrWW5b1H8h4OCCO5xnYkmVY/fJVXDg4fyGRFrl7NTcg8dWCRSkdLNg94i25kIzNGsa8k1N+Wg0hicsfpfBi3TT2mjMRT55bvKtpwxuuILCALjoO4vZ0isUXIJQKJhDRlqwcjnWrTxRIFiiTbG8NhXyhew2GwJVtBe9ihAytoCGVDitTZvbzBebv2Jmv2IGWrPHDC8yg8XmXeZvm5HJDB6PAW3ME8Mm41AM5mOpqwTgFpICRALQIXOhKWoRtAGNOrgdDo8oMYPYkioHdlL/dapQqI1xB1Uzx64mQeDumspGwjr9OPUEblbTkDZTp1HHVDIStiVJLjAJ+9bzkdRM8Rklmyrl5gz2bLJy1PtTq3Qn1n8099CazXNycvKC4oINZ5Q7F7ReAQHvCyY7wvJ/lc3Nc8G7q4t7wFrpiWVXs8+ppZvDH5QJ62auaXHbwCe7w5kHz4RP3+AaxL3Ltie2yJ9Btz52Hu5LiltCa+zeI3xAp6Tr3D7xNje4zXG/43EHuk4HHG6P3aNFUKfDR7IDe/JQ54JQ59Bm3AwSUDMaROuRBiFo02XskAmOBg8HsU0VBFYU9GQkqPdLNpfoD3oOmY6aoEln1Xmgs2AfwL+14y6xh4NhtTdiZpfIYD0e6phws4bAmyObBmisYZLVJNiQ3gYLxBs3WqsRe79ewUScALVDiplfm9YtD1K/T5WWNpL0JeLAoxksJG/loFo0mgMoSgCyQL0qyRkllAYAL9kJp6bY9kEKPC7/CFwM+n58dfKhgQYvFmBBvgP0yjvkOwF8+gySRfkn2QMf74MOXfimOeeCT0081jfxuHcQtCn2SZ3nNMi8L13/Y8cvHFDHgvdYcIg9ysJrAQCshtE4bFanEx99WMKatVany2p1rmAuZOC1VnC29VKSmBS0AEcva7NZ8v4ewsPTG9Q2GwEpAVtvRPhfTa9kMRoEb1A0aIwep8+psTIQCxgyxrBaje+12EWeVONzJsGE9MgU5ny8XyJR96fMnOi3Fur5RKMcqR5RveLjRw/Rmq8OhQt0hnw3Y/GSGESJuuY6lHShj0p5cw2gkjuKVCdKtAzi5ZKzrtKjy/74hvzeW9L+sy5oCoU+/C8Anv/TkfsfbQkQPk+0Q765Tx7Jt31eHvWAr/eB9YtTFwCO5BrLvex6PHZjzKNPOTM8KfH8hxR2B0Tkus8F9S6ed7NMkAsKQWRAQXcmJEVIkke3wSxGQlCrM7G2HN/Fw4RbdEOt2+O+yH2Nm9W5+QHXOhd0uYIRmkxnW2JjCniBSGgD4WBhvMAdr43XDpJExY6OtbUtW5jqsUPFakmt0yYGHjF6SvUqnPGW5qSiHLTN5FgrK0oCZTHFn7PrX3t8kpH/8KWstGKw+tXzt3zm2r1gl/xNRQg/lft+ePM3viY/++iNL2bnZzPX3gksgLljmO2ETVQawYnn01c9QurAsExupjbdt57yZYwkT0yVifc+L9Rjtd0D1clkQDZPxkzGxWFpMZaJyYzbKEBbwigaYc7T5YEGj99DElhZj3G9dxNWxrxWUyFUJdVwvLaqXacd1m7TarTUBreFGYItkqK+Wu5QrTAtpI/I6ODHyEijrWcQtAECV0dV13gUkJwjex0pgL35S/IfJpnHX/vGzT+U+9BP4x5HRGw4T/4m2LX32s9sOf+r1cEV0v+8eOOjYDGwPHJVGs4LyqcGYt1u+8R/dbLDd2AJ//XOazPZ+XRetsu9aCeel3HmP6QC5KwO0Wf8qvE5PJO012vv0j6kZXWXhLaG7gyhQK/fRpIFzWYfa/f1WknA9LC0REcDpi6txapl4lGJtZk5vHr6zPv8wO/nLHy4EIZhaVR/WH9Sj7bp78VWsp2XOBKjRlyclEhAhhHwekeSkWg8r3i0Nl6oYdEdUkSnZuYpABh16dkVOJXSOE1uBbWcRjvDIzktvRwACrs3ER7ayV+y5aEf3jRy6dAd8pPIqYruKdD+1af6F1/3zIVzH77kqmuvP/TV4ZoAPqiLTU4lvvLQw6tX/InIK4jltQHLKw1iUj8x/iG25bgQL4qe+R6o6/Xu8456D3vRau8l3q95/+hlu7xn4EETttOiSR2I8LYw2BsGTFgKQzcKh3l7ku9Nk6X/dcnhCoqqT1JgmbTWZrWSjxsNJtFqluw2F0gAEaDvAsCDamQgAocj90Z2R/ZGWFsE2FEkwiRp7pCRLGMSstoYRin4sYg2BuwlZShMQ4JPKjpa9lU32Oa+tx6uPjKuBKx9pG4xMDZd+7N5C9738eil2ZH2ku/j+mHzlokX6Xiu1bZwpE9oQZgBqDaXW4UWpPV1XFKt8plyZ6AN8pPyhtxdL11f+8SV/LD84Z7hEXDfUzs7d4P2p6aXwBW+L5/T7OIbX1q9abPjBwuX3gtAm/+yc0OmBPhsfT0s4n3m81hvTTAHpCtesoI7nA86v+pEWI/4uRs8EzgUgM+EQcCYCevw/u2w2MN2qMOCRQkbD0yIhxLisP6F3+izfCffxyMe6YykWgoazFI4YPMBB/IxIcnEiaFEGI8IHZMyIPuAAzjw/npolE790bpXvlgMjJFXLBemSvYMUjhHMozxUoA/p4UeS+pwV0Tjx7sCg8cv3otVl3raEVWCMSV3XAuo2wJ9vv/D34Cb5rhschv4tfPGCx5akbwUtP/y4ubl9x28Qj4Fkg+n3TFwh3ydB7x4cyrdt2jRhfc+ZAHXHVi++N6dfQ/I72U882mdyuSb6EcUz3O7tGIrBM4E+HkCCJ5mD/Ssj22KwT0xEIuxysgNv4B1UqwSkIinzURiU8hgsrGGcNgWKoSgC4UcBCWJCEYfzfibvRIe9oXNh8YVP+DxMSIPauuMEX3kSI2kWdOcEyWavHmmI1DRBZVhgi0dMpubQDzqZr0e9KNv7D55ydCNc3KLdl7Yt2zLa1/+zX1oY9I7uEW+FVi//TvwozfuvJlvXJWbe0Hvdcu/u64Puncl5cWb5+81XrhN0UXKk2/C1+iad+RpKAA9S/P1C0Ulbz/ZoOTtJ5wekWQhQDztdC6JEUADEgSWD0q+oBiU9CYxyPPqiTwtXveHxE38CL8TDxov79MSKUErwkIyBfmAQ1XvTGTBTOq9ggLHcCCq3FYy6KziKCFFchXUEM7YoYOqiTh2RBEcBVg4SArOffib6SgtGWTEXcLQZP+Pk2N0phTxVgtfu+WKr59RXdEUKV7UW66cK8/bAG9LcB2D8n8f/MRXQPve1f0evodvX9hyZvuvwCcuS8g/GWi5UTd3ueJrfhN+np1gGpnXpEY2Cr7sA2i9D4z6DhPUwYKvSnKLdOsb8AjjGk42IKfG12APp5TYAx/Xmk32FCvpSU2xnjUZeZOFxzuLF5lddWvb5RFJogfUM01xJgmSxA9ttaX4FLayU9nIVrx4/rtIBF2aqBd68+iUjjxWoAPwNSzJqT34IIlKYLNmnZIbvnkddUsDl5IeTCJaSAUmqiM0zIhN0DIKD/z84I6VczeHzVFPlIvF5g6uyUuR/NI+X1oJUFTXBJuAb+lnB7KmIhi8oO/s9nxzXOyV+FIFOJUAxVfKHcsyCxRMP5KneiP6IRNiUsyV0hnJYDm4IIhySXBGEmgIRr010c4CNu6N+nVO3uXWhqWddA/NsN5CvBqH8axFd8L1Dh5HggXsJHlMgmWTBeksNPnoSO0QRxA8iP6G9ZHx6lixiE09UrY/PQk1bk25bUaCaDpZUrH21ITRVgd749+2y/+UF/v7A4KRa/MlzWBH6qonvnDOefIvnfFLruj/9Euw94OXLrvx2YcK5oSQXozCtUDWKjx6wwPnnH/k5rbzPzOxeAHoU+bjbvwSxbY0YkLPQAQYIJH8wwM6kwgUTXyMKVRbmqNxewlEb7kF/xIye/A5/6Dn6AiKJsE71DBAI7DEyYxY3Kbj+KzR6qhyHiLn/uOWW46S09//HD4R39eFBZ7Bb53MkFQCrEOnt5rser0ZmRHX7AQ7ncDpsDogMumQoaoBu7EVxiAObUIjWGXS6BCW6NHa5lF7qcRhMXLH8HumWiBr+jG8D+AXWiuiwBaSKhEVaRdmfnzLj/E/5AW8IM8BL9zy4i3gt3L4lheV/Ni9k78DH2o2OrSWap0T3PhPXZSjnOBcmslofqTgXOvmgnuY5fvRXDIZWj1NojC3ea40d/3cTXP3zN03V8fM7ZUaJViV9OVN1ZHqziriqy9UYRUwVR14QYfNIjCnDiJaIMCuZPaUCRtI/b6Gkua+qftK9ftqCX7IcqkTnawCqbq+Si6+r6phqgta2yTYKsXSYqsUEsR1BC0X8K33tk62olZ6V57etVpH7qzflbDeTuHoDky+qTtB75tX7steqdyXJXwkG6VmZJuzac6pOWg9PkBmzsL2Dgny7YX2gfbhdlZob26/t31P+772yXZtuxRPi+1EPCFduR0weSnMi3y+kIcD+XX5E/nJPJunQph6nBx+npxC81HHR09N/trQR/hbVD6YkGYl/kKSnG0+vUEETMv6Fii1bGrZ04Ja1JhGC6FpI1apZNxk3GM8bNSOGk8aoZHcYUu5QK+v4pv36pZRvhLl2iV6beFZCPYsfWcpXKpsDeWljFHSlfHpOXKyivmbw3ZOKzlX5ZUpwQ587plPQtCtqH1lWzewdQ90r+ve0/1qt2Zd93D3tu693fu63+nWdjMmZQktm6R8q/iC6R0TfJW8mKgUckqvUNzeMG7/dyl/Da+2H48DpiC5DSUAhIXY4Fq/cNPCnQv3LDy5ULuQPnH4c+JChkC9gsJmpbk1lRMGt/cgfWZebS+5VhN+5iWUw41kIC8RlgwvQfySAXzYtmTfEs2S6UvRDqIcNL3aTfQ6bcp1yBhhSvg6q2jIQldeRbratmrTKjiwanjVtlX3rtq3SrOKWZcaTsFU/VoUPpk8F0dxfXOOFPFUUAz5h8GDBCsaSknAJHM2TqF8mIkjvGbyr+g4xfTNqpj/BJiV3w97plgDe+YFE/jEnmkU4Vl8hbkp3sBjTJdyP7CJeONTlK1QmMFWODk5+RY+51JyP5Wr8Bg+ZPcDu8qiR45PGgg38wfP2r2UrdA+k61wOvee3ldQ2/kjfF/KO8EnGUKdzX8MT8V9U3wRx5hvKRjaUIoBJpahp8Q+DkM7N4XzfAx8TW3bQAEwhXKWx49WmNU2FU/6vinM52PMcXyfufsB5Wcrlik/24FQVDk6XGK8jl/BkUQN/F8DhdOeQVqxJadyNCrPE60/j/Vt+Bt8bY5wXgBmQYk8Dh4HM3C0tSHlObi0ZQfzm8n/oNjhvwGtzGFpJapIlYpYIXTMFZK9UyEFIBUpkxUrI/4wfuf24ndWK34xm/GLwSC+U5msQFtlXWV35USF3V3ZWzlVQXylUBmoDFfYCoCwTLiiHQ2IqzRXRiuIqfQU8boNiqStS5aK9NhcJseRA9ms8rfQoByxLIpUFlZObC6C5qLCFtxIxJGjKyuVQzm3pczkCrWpT3JTY+J0+bzzv8rnix+Rz93M30GGeVtainqkyhyxh/Aw9kh8I37J5MSekUgEv4RC+MUfwJ/ZffgdFlIPEVLPiMEovtMz2QMLPQM98EQPIMfhHtSjiubZBiz1888XK6S91apybCwoRyFLj5TWPFCp/B8IThXV6cL72LF1aqbsFrV+jOxe/YjsjuGx1c0cwWOrS6rME7ukQjN+ERrxCx5WXURsXURsXRLWi7uI2LqI2Lro2OoCha6BrnVdu7tOdGm20QPiu8hnw11sV31sufHY6trXNdqFJEK+POf/QEq1/+/x9e6s8VX4/xpfQ8yrIAMM/2fjq5uML7JtHug/UznOXaQcu6vKsaNTOeJxR4+hLD1KZoNHDHR3/1+Nu38x9Iit0I7X5l5sK7jxXvqOJBWi1Sj0asF7WvBl7dPaF7XIrwVGU8AEXU7gcv7NCR93PuM85ET6XokCeOqQz+dgOZutHavaNstzICL5HLpQijV566XTRZKj2Nis5CiSlDqags8x+FwmahPMXtHG6SlJrtNPSHJJQsiIjzUh3yV6SU8zitqq4mE9GNYT3x8iSIIz8xO50SJNEKJu9ukvaKh5grqbpmzcJQoy42YlADVVWKvAiunSDppYV46qyaqod+O1Lz5x3llaCAxnLzj3yvNjd//l8MaV8j/kU4vc8VKsC/z25U9/8YFtz33nsmUPeUBozyfkr8c/6HGUVs/UB6J1fQDvGScIR8ABFsEuWpqkK6/v2tQ1gqcUy3Q1YPWAsuiVp/QCuodk1TH8NXUP+RreQx6UVrJDZA8ZInvIENlDhsgeMkQm+xDZQ4bIHjJEhu8QGb5DdJ4PTQ5B29C6od1DJ4bY3UN7h04NIX6oMDQwNDzEDkEEB8g89zWwzNCqsyQJwU1njZy18yz0wlmvnnXiLERij2dJwYSkMDh8zJgqf1y7bZ+i7bY8iyBTUFqpcEec3sbXZ7Vxh7QC9ZM29pM29pM29pM29pM29pM29pM29pM29pM29tM29k/2Q1v/uv7d/Sf62d39e/tP9SO+v9A/0D/cz/ZDMI800diAmP4zeiUJ9lJV0xsQ/b1Ky3L/sl2Tf2QYHeUPsdyjcIGg4+ALTFYyYJOb6z3ci+jFrGaHyPQu7MFKjW0xWDzFU6DoNWdPvqnZQbmsH1U5SO7CsvF9m0GTv352xfJGRkJgxTTlBVPH+EpoLmO6mT9IV2u1vdqLtI9rn9Fq7tABrbHX+IwRGTuNwBACyIb1Po7joE3b1ZABqVRcbAkXpSIpri8W2ZSj1QEdNi/vhTqvK1g2o3iZNbi8YU+XLQMsKNMgtZC6+ZYUcbrgqdtQ6ZIYEXTR0erBelJXxcbzPP6Gp4h1evMsxDruIM3eOzoaUAoGRqfTN7nDS1Rsv4MH19Y6iNNOxVYbraP1k7w1UllPsxbibnZ2IeQ0jt00EFi5juU/AwwsDEraxO46tNex10H1/GX8FRfaK7FksvuG2/ZPQYG9++4sMLDdQLNPgfTqefVlTptJnifH9l96tfw9Ff9rX58wCwBMYFjqx5fx2lnG+8wiZgDcTGpvTkln+nlx8QD4ec8feuAvuv7Y9c8u9HrHWx3w521/aIPuaDJajiIUBQav39vgRXq0zXOvBzIsx0JzQapKkOkf7T/cj+xaZ3cqJRG4hAP5FpHCJljcPpFJgQhKpfz5PPnET4rN8lx+JL8zz0ZQfr5kmz9fSmbE+bQUijBSz+fmQ9180bIotVgyMotti/nFMIYWE6K0xWemtLbhyLbIvREUeQ6FpL5grj3l1wUj7taiIOwRoMCHwWQYhBdXykA8XDxZhMWlfc2LwCKz0eL+pPM+J3Tm7LZOvhN2Sjb3sBsOuEG9fo1GBMaKNe7Ii2NjW4rc0VqxeGiseGTzluME55Qkkv/P+Ba6RlOYkRIdEPg3pOgbL9vq2Jn2UaoomeNKFgAB4lOSXGg9Vg7EdSoEYhoPjNY2Esap57ZE3WrFZpEMF63bVQWtiksccAQZsVR0EtdcjEYTNFE64JC8HIkrRr4m/269YGjtCt18yzH55it3184HXQfWvHLuYhBraMpVr35ibPlmc0Heevtdt+54ARnTnwo9drGQNcGmiTesfPcXj8u/Rr3RlhrP982NSlseXlM79tD6ofQVa644dHYWQgA6c8sIOc6c7ekUagUJ+WfyhxM/N5sa9XZPos/jySp7CV0DiD1kOVO1h/6G7SHCGVMQqyJkxE5KkiaezhmzBI/RX1GbqFm1ie5XOJKQccmyQgGvNktmcSRRrCZqd4XV+7yM75PcD6p0xyKoqdXJKvxjtZrPzyJkqik8ahTDh54vqvd7X7ENga9QYJhZRhvlJJR7Naco35Gg8vRcpvLwlRM63TRPTx9ux7OUh0+xId9gTqm/S6f1+unf0evVeRrxnkKvR9fZUbxWRyUnMYwIl6JyfWSrgMo05ZPKBUfuVedtJNcg95rib+QlO2LmSIRfUbn3DN8PvYJim5OYOpXD71U5vIvlUFBsUSnoT4lCfJBmP++JH46fjOuw8RkKz+birV+LrDNXkj4E31evtYtw2+wHNNcnFGkUKWmjFB2J7ozuix6OaphomhfwxaIz2G1o2wguJ3yAXusixf7HV+rZD2JklQnwYkxRKu0iE+NizTF0KgZoyt9zk//zbCzlP/2aW6Z8EdS/SP07PupLof5FJiMF/43ncIa/cIavcPoa1FfItEix/90dOMsJOO3/61f8f+Ra1LfTJ4X/Vyef/186+Wa59qbmpGNqTt4N3sJ9HHkarCvvLWOR/epZooBjkbXO9vkoc/L6qTl5N/MVxR+CbGcC9swz6bQcmEnxSHHtdMMEh4X5UHqahS6YgMiiCWse0TyheV6jMbANGb3ekcl1I78QL5aREC5FYR9/hnYO3uI5Z1gy+ASHviTpzCLhIC+UUHehVC3tLb1TYidLYHfphdKrJVSKZQVtsxZqK2JsT8++HjjYs7NnDzZyegzVvoG+F/pe7TvRp+lrXgAWZJkz98VGYzDGcALXzCEdF2tQ8/bwnWKMb48PMliPP+VDgySo4yOdQ+CRa4f/hlWDGnd8onZICd69iT97U0GfYHzVJW8WA0pFs4KC5i2qiOrr6on+gh9EP1IVcTp+XfS0T9QM7pmohLrhlef9Ru6Uo0r1+IwicxXiDpxAxly0sxEebKRZf6eDFIJ1YLG8pl5TEbgA3TgDA28EjCzj6F80DfDDI9e2nDcTqxCv2XIf+2fNOibCpJj1kpuJcBEhggxswh8NI3fYI3lhktSJCmabmNRrgU5rCOut/BImo/XTNNJERe8hmFaFzQcPKhEZkuBO8MOVfIclNDaj1gQoFVj2jwnL4B1SINsg/pZh//zZ4R/vuFvOzYjKfD3Vcc55y8BD8pMHCtsL4HPoN2+/8eXHLt4gv6kGZtjv08DM7u09uYJ8BfAtq37oABfM4O92TPF3D4HtyhyR4uvjeI785dl4nNJ4J2f78k7nIB9i3sBzBO9DROt52mgRR/Lgucl3n83n0wZlU3lo1j5EbRB9Gc/Nc9W5eQ/8LhOWnKxBkpJJiWUqgKkIlZEKqjBk8VB5QKlNomvC512mzs1HwVNMgxRhuSFhCBqGhnp6JNa2qrpq3ap3VrE8PuxehVapl9hcnrIT6DUUO+Fu+Bd8DbxXw0WSgRNjixZhFQ2CRdMUrMr6R20D0mbVNsDPrO7VseXLfT68KCybtVcvnTygeYfe51719y+R+xxAthYsm9efbWlxufBJxdN1gvnY5n+e3me32kayryUlE2LKXBnayjxZvd7Dq5fHg88XZ9LJTdt3jrp9B8twM+7TsGRDcDgLmGySOLoRzM7o0WnZ0j7NKucBfH8m9ySCc59T8DdpEMpisojM3B6eJxeZM9P7PMvPjqbu3wb/ge/P74c56kux4N0rR5+BMP/umu0zV55h49QztIE/KLx9cHgeEOY1z5PmIWZeD/W4zzuNR68Bj8n3abv9aruH8H2FpyAYacMCf0cytBWjWcKSOJMsUJF5N5Z5jba9SW37jaouAfelRlOQSUWdTtLg1CzG5LqfH98XTd23DX4b3zcrhQHTzrUL7YPt69s30Y1stN3AtNNnIHS5M/ecAXr/jVP3bwNHGZUrOh3liAM+PXNsTf6ZxhYc9dgCft5Gom/uh7ihf5UMySgJLkA4PWuVdk7egc+L07H1M+U85iV8H+W8P0gGj4PEFCD0zKSRnI5loKn7tYEdqt5IuK8DCsnmtN44+Sf8+4WkPep92oBPWR8IoNvTDq94rxff8c/Peu00iOE5fX04jWsb9+X38P3IWExQdDiDOJgYSeBp8HfJkBBIhAIRKspp1ayul87mwsZy2qlwZiJoTMeU81KncWYq90ZT925DQj1+kuQpz3fiY+InUzzfuP+Zet9lYpTne1bfqXzUjjoftTpOY88gKJSaS7hNxyRDqSmRJc82c3FQ190ZvNqkPbdN9d+7kqGQjetI/xVO7z/lnmjqnm3wGjI3JCck9sm94qTICmKTBd/zo7yWCu/1xql7KmOT2DYnmt9phkxztoHwYU6TXm+e6ROe4llV+5DEAUXqatQZxUFxvbhJHBVPippBkXqJIRRndeNHeUhxm0/SdQmCDFmX/EExQ9clq0uMZOI2OoDTH7MuKc+Dpp6nDUE1ZrWvDIQyvf0sC+2jfK9YboSzpXE/oJDfZrLRNYw2HG442cDiFebZBnp7kJk1nCn/tuxgo/Q6Cv+2DBrxdcL7wWI6nPWisFhajLv+yFOLF7vd0tQ8WCo74BFqV3Up51EuT+9+QJbiJ3VukZwyd67DIU2voX2yYxbvtgyeZhRu1ebm2bzbjlm82/Iww1hJdvyRpxoarFap7t/ahG2lMMGvZA4QfsST0madSXwmBu6LfikK3QBo2BXshSzSIVphROkRbUk+Cam6adUkDbw5YzLx0OuTggJWcINBl89V5hHK4J9oTEmin0JuSVzQNGugZgmTJVlVVRPSmaA/7AkzXuAt1MbHRw8pSCVHxmlWHfVWjdpVR5WCVE+8FkQNJXC71F9FKGo4TTlBNUqtrlzHQhCQQlGhliZzhP6QDX+4DJ7VJNYe3v3Mzfe1dl0uf2BvTJoanaXt93znmgfkH3x+/VWPyy2fHtoGbtm2cr210z+UvvHTY7cvXS3vB19Y5BL7z3tF/uuT7lWXKDmk8BD6IZNjvvFtJjH5unSpwSquhMBgAD9PAkNma+bODNpqvdMKM9aYPSXRNFMz4riYNiLorGIkEvSmYoVANQADwZhOl9LaMtYUxwUolaFbSlE8EZNEWGvytjwI8UE/H7BpX8XGQWHz4fHXKF0NFRYWkUpVc3isxo1Tic3wuNNsdrVGIKkooYqYpgU2q+yfumVIUtShT2983vK77w4+2j/XufPuzqHHHm5OWVN2vzk5PHDryuHjF849I/3VLSvb2XK1s/WS/ZfeY9PEqrnOs599/RhIZIyR8vx73r02uHiZkufAMFoX9Z8MqH6Nw/X9ZX6fEMdzav6sNZfon+3Ufm9Rbe4PFT8I9brZScw4L+ShL5+nTo38tK6jcMjm5D7Nz7Bun2W+JG1Gek9A1MW9cfheHGji7jhsiwEYc8RiMfS6Fhh4XRR5hFA4DI1uwWoPc/oUqwBygRh1DLIVJsanXk2dSKHdKZBqJPQY0MrbjLwRGivusD3GuAHjPjUDO2qLwph4qMYdpRbWm1MV5gqS39gUkh9xnUXLRYpcpKuj8EyVucZmQ/mVND+buGrHnpvvQLatE1deG8mw3I2mGIRvjx6fw2eSl8t9yXs0uSd6P1zZ7zw3mXQFN6Ln57iXg+SGG26t3vwBuzEZo7yoA9j2maB5o0W88jxPsNpfl7bhfZuj7FT2gD1rRyZ30J1zI90dWZD2N6S8CrAio9GXjfp4vLtDj6wpS8t2m0mnJ8YTjMQNGr+mQYPMfqOGZVJcCqayAmGJYdpsAmgWJGFQ2CSwQg+fB3nJ5lznHHaecLKSc9B52ImcCuQWllfxSG0MS89brL1Ze2OM8lNVRwkElKNjzN4xAwhRwcqgtfhaXby1LdUDZvFVKYXCFBYfzKSrAkTWJCeQnTin/8Pzz4lUPDd4p/mrDN6Lwe7G1LnXTTw/RV8FB3Y0Zr1bY83y+BlD35y/4YnaYO8904RWgY2ejuz7l2ivALumCa3kWy42PtFEbM2FeH+O4fGYZsogJP3YxnFO8WpwK4BaeA2EBu1WLTRkdZ06aDD6jQ3GrcY7jbuM2qzlbMt3LP9pYVNCq9ArXCOwyfjT8RfjCBHhCqlNqZHUzpTWlAVWpripOFJENhHYNAmzt9zYGGHtZU7C/zpFLlyOoFJZYg1h4oEYDoNweLcd2O3OWxIgmMhhU5YLguCSfTEQ4zIgs4Rpu8sMWLPLnDAjMwUPcC55gRDmNPPN0ICalfDDxxDm1JQlXHlLc/8LNbXMpjp+SPUfKww6HapPQQH0nckVTEIPtAYgURaT7inwGgJmPUVmq+YxqggcmtjBnfLv5N/d88NLL3pCfgpMfGlB5dz1lXlf+q9N35WfeuKiS+XPDvZdsqHvzLu2br0dXPnGKkla9cZNK5cFF7/zQXle8cBt/b29/bf9vTjP01576Z3FwWUrt9+6cnBw5a07du2iOZ2LsQ74HbxHRpkSMEtn7zCBl01vmKDBAv5pAZ/kwQ/5n/FQGwZ/DwPB6E4xKSkFdakUG7SFrKCQklhTSOgO9gfXBG8M7gh+PqgNClX/C35IKCQ2+Uf8O/0aE/JHSGXPqLTCL4iRmHSCAa+SVGcJjxmLVUA2py1um2dbZjvfprUim91ot0sGsyjZwSih5+LtBTtyILtZMkv+mGgmGJgwK3F6MKg/rId6gjVTOzgVEiLLjr2kwkj5x/CLjzte27xETfYmKe6kjAN/pXbfaKmkYEh1qHmmm+sgbOqMw32W9M7srTaWbCVgqqfw5CsV7WIKfWfz1T/72dWbfv9j4GjqjzWuXp2L9TcBx0t/kH/JCeefL9jgZz8Hwe6Xr77++qtfBo2XVo/9qtp71fq1c5Ytm7N2/VW91V8dr1wqH3lo8f33L3rYPN8tvwNcrnlk3Y/KNY0Br2te5pPSUp0LXGcABpfTRer9XHm9waXXG+yGjBNr3q6MpNcfshy1QIuBw18UnAN4PdrmZBkn0Dn9UECaYXxBPxdm7JxdsCO9XU+L9vACdewoFouPQvXYlWo9QvRaIGyX9bIxurhrPLo03mHjs6vyih6NHnzoWQbAiQ+fQpEZ9Xgf/hZuXHPD1rt382vOO6SBahneB8ylSv2dXEPD6CuMj7lPGmx1gQeNwIjbttZgdBkMxqudtzrhAwZwveEuA3Qa9Jyx16HFzeyV9EaL0YZ/M+jc6TyJl1mGtE2tUdEjJmDjlWLop8yEeGOqco6OjHpL1XZONXO6Ru4jbZ2uCXEDEjxEVyiNPSnPg7BeDSdj5X5tZ1VtqgctV8q/PnyqqWXax6A9NZXL9zq4i9jc+yHhPDpgsYuU+8gaS4hMU4b4Gmx475+O9eamc/uGpnL7XqexFx/Z6376bK9EHBwzfAyKLtwg38y+j8fPHPCoZCqT9PYy5w2IIik/s4bjYpMe/9VEPi+Qj9L4oyukm6V7JIQKEmDAerAJjBBCPZukc4g29C3O1C0Zm5+rs+s1c81Qh5pzTW1SibDrlSi7XgnYSkBXamsDtjgfL8SRBcVHfAIfzjZFoYNQPXkFoNQBmW0ifk47YkaAHkGbTcC36bUBm8n4Dc0eSzN8DvxBOpPjgNeSrCUvT44nJ5Iajk1m480lGorWm0QCODBcRMUi1sTb+XZoaK94eazCeEe8O73IirzxcEyKSSabGJsTZkgi9ynJQIj3SHHOPDwWiqdR7xX+HfMeXez/Z/xNPEloPRKFmKZhxY/h4js0g4vvkPKjAl57ChNjp7HykXJXnQJKlyaEG/G2jzii7R/hB6uzUBPHteBk3++Ru9M3VJr7Pv+Nc66Y2EK8zxpDKD0nzw6n/NnyFR27dgRvrzbbUinfVcXzgD4R6FwKtpwP9spLe9w3loY4PyjoNvQ+orie1zpjrlBSHv5EZSDumHj93MX3T3S+1emXb1lp6vJwxB1LuUDlm1EN2w1xpgB6pEG+pdACWR68yYOf80AfAHcEHgy8FUCs/zH/U36kv98DNjrAOY6NjhsceNMHwKydMbCM4V7JVuALeEQVCj7IEGCfl57Cxls8ShKBQhw0ZVPYDq+Pk2dPGyccxzEFWhpkQOGiyi1qTTeLBM96pwuPQlecAMkEzV4xzoQSZFshju9tiXsTrAklLglJFO3QasLTIQRUwMMW7tB0we2MDCEaQZ5ODyLD4m+zhwXeZEofyRgqjHNTvb9OgRvaTLOHoA3MGgAzWPe8SgS5DU1BAIcBqm37qVft7bP/44KVG699ce+5g7qJSSW36IjWVlKSihj5Q098Rv/eYrj/Ey+8/Okv3n/j90iiEYhtzV+cc5TOfig+5UuK1n1J1reRoOTFsQgy5bgJzciLo34kmm/T/jE5RZ+WVrI9JN+mh+Tb9JB8mx6Sb9ND8m16SL5ND8m3mZUSZ1BS4mw963p295zoYXf37O051YMIyxxJjmN78D4nPgcferKBpfnMTn15dw9gerrbkhJ+vrakiaXPR70RH026+Wj7bPfQ9im5RPXWfVzbXpvVthVSBe2u7KtAptJTiEv0XFZCavItTbnV20RbhSc5tqPkha9UK+vwGacq2gqc8rcoAcYcDRXXpp+P7hOCuk+8ivcJn2SmvjmE9wVSejQVYJ7hMxyaimW/zny97s/LJak/LzPLn3e6DD41LYOGfyeD2flUt0krUAvp3xbSvy2k6S2kf1tI/7aQ/m0h/dtC+reF9G8L7d+WyRZoa1nXsrvlRAu7u2Vvy6kWRFaNgZbhFraFuMiUtOPdLYBpac4lJbURqog+0qn4OR10byV5VMvU2Pw94AvU38fRi3i1ErC1gJYpsal+Qrvci8ZpXL46Ix5PbfhSUePGZnhpxm4KsS7WB4/jvdSHteZ7FAuzC1uYFgKniI3IoFHv8cR4bET6iYUYVsyMrEW1ITVGi04vEd0Lr072+L+mf4nHpulfVJKJwPExe6lEuCWIJcnMth0pf8EMk3EWeZqubhjC49OGIWWBIebg3I+YgIvZRygVDLH8hqmxp9R/TeA1HlvWoFNp90O43YUeoMt5c+kccmUTWTF7VZaFWaDRtxr1zc3UmHam7Rc16IREgk9qXXwi4AvyASM1n/NteVUsBioXLAMjsmTzUp4MISmPf3EyfyqPOFueBM3RguE8sOVBAZvZPYKv2Sf5kC+etrl4F3RleSnBBLgAFmsgrpQ/CnFa/kj4jmgZZIPOKDK8xMNOjhfwcT1PiiJP8qd4PccP4j/34beanTzgC0rc+HQ+g9/X+QymdgKSkEZ7hWQacbRXZrIazOiiKVzi0/vo3/MczOq9mWb9v2A9+Bf9Cbf9OwqEiZvq3Yz7OTX5V/hbdoIJMgnmi6SfD0tGziuydmDxfNJOCiUFp1YjRIx6o5+JgEgMmQRPiCjezcwphtUxKTcpigw7bR7eA5Ena7ZpeE2B9LHGaMaD37rVbJ6qkTSPmHea0T7zKCF9NE+jNb5BhEpS/CbWEdTGw2tr+AOmOoZFXO3Aajopj6RYv8lZ8pyGZ5w97H9LBHeRs6K/06sUP86U0/1YTJVzH1u9dBH4llL3KAfqAqGcs+AUtk8E5lopcbcW/AL9Ef0TIYiNUmhgTX9yPMDaiAdJErR6CTdJ/xxCTyqg7Qf8UdHyHNJJXlcuEic4WVDIMn5CQ4N0fn8sqsIX137/5tt1oiBFYxhXZjRRDZmaZmbZbB2QEg+TctreqvCSnLK3vTvF96o1QeDzzgW3Re+UDk8TvC7h5lzlGIfXzPG5dUniK5t8U9uD17E47rcKM0585G9Jn7W7xA3wOgjvRECLgMHqt+6yfs3KGhx+B2SjrmgiivRBPsyIKVcx44lkIqntgi6f0rZ0b5fMeq2JT4CEZKSJ2MqQkCgs+h5mH6NnRjLhrMfQjo0D4je2cVVugBvmtnF7uRc4HVcc0ReDcc8mknIuYKV+T3FfUVMsSlWFbOfw2/ZSgHujtvmMs4b2SYHV48oxuG8ksJqbOByY8Q2h2TkcGC9yBDO6SKobD+N3Ko593R1Dk/q0un/hWKtjgddh7Ge62Vq1Pa1dwxd/Qv7H+u6OodnutWt2vHZBs/yL3SsHtJ4bLmvwTTxWd7U1rgfv37P1toVzn1me6p7tYJuYuP4XGz4Dzj1XXr8tvn3n8iL4e93X1kf9mmfKfdpuvPYW8B68AICnfT7cT43EVHsEv9FCAsp+P3wcagx+vx9eGLk6cmsEfbkRaBrdjclGpKcg7FIqHhVTxe1ZXVuKLXdonR3O+dslL2tK6Phm0Pwve007kkiVTXFJm3Ua5uK+C/JBqJBjDQe3BfcGXwjqgiNxS9y5qRMwnUKn1Lmnc1+nprNzYa/ac38uBf5VvwXeHj08NqtbcedVSefRflN68HBxvEqn+1oK8pQ7HdydWkgzUTZIB7YpOSizcd2TdZ5Rkpyp7aYg70Jo6cTh84LW7taFZ+y7aGlHdXjjdV9Y/UjsIyjvE1/S2np8yeceHZrCe7/Q70km85EBsLoaTDxy07d23Hhb77zLL39gNtL7leATI4mzW5xyRX4A9yfLcJMvavZpNuAVNs3kmCLYLn32Vf8JPzRlgPmphjcbINsErGwz8DMtIK7JNBgc4ZShwR4JhR1BgReC9kjaZObsEXuuseh0hB1Jo6HBkM0XGgph/GHGEXY5HOEGQ0PBkBeCLiFoEBoK/kBDoJDxB1x+f8BcLKC8NZnOZTNGU2M+74qEgwFkhQnkDgMb53TZHZJL7yAQHxd6/KJfaBAgwWndKqDHBfCgAFZHLolsjaCOyLcj8JeRP0Xg7X6g9R/yH/X/3s8u8K/wX+hHFzhA2QH8BiEccdgLesYVDAdSAeDBL72BlQH2SwEAA9g6dDGiQuxLWSa4cQUrXLWHiEOPLInHR7lR/A9l9cVHkt49OjqB/ye/Jg6bOkYbPfooRhtB/CKOHE4FOyL/118JDbCCJE1Rf8l/lLiUrKsFEEV4P47r4m1kP2ltA6UgKFESSy9I65xpVNLFKfq4Zt/EpuCtWjawSH7reGzZrvSa9CureyLt4HfOh/97jXwMZBc0xSoTtyy5btnQ4a0tGztC2uR8zm3t+Zr8lEmb7OpKWlY23MR2ynvAennJxDmPZHkN+MqBA0A7Juf7ts9p9HDUvl46eYNmlebHeLw0AyTt1+uB0RwwQ78b7HJ/zf0LN1rpAw0+YGMRz0Y4R3MyxNrDGWcEtEUWRq6N3B55L6IxRPwRGInEPVym3b7I/pIdfdn+tB2a7EF7zo7sdmaKNt4jeUgSvicOwkamaAMDYB1AOgDiCCXTlwb4UCASDiBav3O96S7TQyZkMhqB0RgwXm+8y/iQUWNsZrWXWji71uEhpQEWA6E9q70xyuG5XKxtLtU2V4/T4nSiIpXwDgi444cmRmd43cm6UVORjGubx+0KxzOhyahtZhRoR6CADrkJdItOtZMJ5Que+Dqa2K9R2V6IcqVZlW66deLQZYfuuWrdpb+Qf/L0Z89Zc8UjZw8RtpdPPbpyzUWCebElLf9m6ELC9NLk8KLP/eCCD9G2BR03XP2bni8dWvnFRyjNS8/DzxjPu62R8Ls8fX9HI+mbEfl2tFMzn4kwaaCX7nGZwBETsJguN91k+pSJ1bMOf4DV2DU2Pq3Tchx+l9FyLq2WY3XQEkiH/HzUYfNavJLbJ3qlAC+SSoph7zYv642mLLoQ7iAOarT4RK3DZvDzriSrMwTSTLLDDhoVBzm0u4g23UDD1yhZlGxaXgsNGq2BMg9b9FbxlAHsNIB3DMBQqCk61kHFD7GOBFyPHiQYegRATMFiVw8UpYAgQI7VFEgP8oUK1z5N7WnFs0mj8A0eVJGCa5uTZC1GcWdK5dxwlpAKLo1I34A6Rwzaeds/Vy3dteCxvcNbv59uu3/Ro9+c13ZBcveqkSvOlv8kZJoSYvSNf+Tk68DeTwPw0qcfZcGd8vlz72nrvURe+8gwXN4m9t+z4U7i44xj+8+C9ZlG5jJpTtbHOcWwKSMYjW7odYXdsDGdQeGoXoB6no82hsEjyjaHmCZv2BblozBa0RvdyDysByf0QI+3rdGjo4eI1n+QO1r7HWFnpkwU4werCs+BAjNKPHb/hu846p7KKSWDVWMpfdBPPHI/+IGaEfqzLpIRmpWPIlPee97mly8UC+ANOfEv6I/XLnV22g2PLv0C5ct6UWPGe0iawfu8tLjRn8hhpSbnS3p9SU8w4E94gimNL+mLZ/yJBD7ig8uf8Nn8wIH8Oo/A0ZCwJhMFx3K5YCaWTGAFIQYjZNHn7W4xIgQVWGmQS/gymnhK608mc9MQ09mcLaajHIm5SvCwn8QUsGa7yb/Hv8+v9fuDMS7mCQp10OlndgZBMNiUpzN6ooY1+jcV5YCk7r5JkKeJoeSl+HV1AOrRUbLsExTqN4tY48eG1d9Gifts9HaNOvKUcadRV3MFoPp0HM4evHABe915jxeHko54TzUkx9TNyydmopvL31sD9qho1SnXGpd0Mr38QnRspC3ik6+a+Po0zvkueT7shJMUuDoUWmOV/4P62fvkXngc62lzwX8+rddjuzNCHI1NBk5sJQQRabyhrIojrY94uj3AwdiAR9vs9XvXFptdxWLznIqEbH6VJMJPOmIHIYnwJ/ww5e/1r/Rf5H/cr0n5W+k++3e/ZrF/q/9O/y4/qy16io8XUW/xmuJtxfuLfy9qxOJVxe1FxBaBzlgMFKGhuej3svZsNQNslAjwROadjCaTzKZ4XbMZMOb1ZmKMETvspFlnRGZ7ytRm8vpdoWKzmO/KaCUtaUtcz4k2LfCwWsbEGy28ZA7lKQ0EttChH+VjqvM0QOgjQlxoZwhZQik+meElWxq4UVrBFHITtglCL+hHrpjEiKKUbRRpfpUFm1A2ETSLkgjF+RT4iy5XgWneiDqpRGHtrIpNH3eUfkz98+oX0+wSB8f/HbuEwhB5+0yGibW0CiinBuIL4ONBd6bQQUvOuEKdgAdfBChrnYcnmxT+BTx+6aq9ohgtUSie6JKhtXmp0zH0YNPcx25e0hviIrGYLXbpA+luV8Nn7q59a3t2nsHWmBwMrUyvkp9vk/Y/iY2iwXOXnN2e72zlei7pOOv8mx5N2ory9/8upoN+cd05O1bd8qTTntlzxy1qTK0XXYNt1gjznLRE7za5XW7BYBTda40ml9Fowru37WrXra7PudAFLvCAEZB9G7qMBrup16l190oGo9XEmdxGwiZZYAaYdcwwo9UjRuGR9kSUTvQQuEoXIP0ouJAeuQSOVwhVCVql3Tgdc6tX0SrbjqMedCPRczXmVqti8atBRgrIOiX1WZG3KYmia9Yu/2prIbZCfm1m+O2CRKFhYWhR7iz5+fLc/bs2zQjB2a95GEsHMK3YoPqrZh2Twvb8IDGdLoLoGQfIsiBrB3bWZAvxIRjCyo+GSxjMvMloilN3nT1rjFPKI5blGSfnhORFcO50ss7D+LKZtgAI8IUS3k9reISRte3PE7U/q/kxYwSGs56xRK3PWVTXgl1UmG5mAiejv16+/guuSEXW9Xts4LpPXbywuciabmvr3XHDve/vfARd+tJNV0SPnO+NQUrROgRq4Kdb9/Gxzid724YXVa+7RcEwasDt3UxzumpSe4EDqfBuAQiCjZHcbj3KmgTbThu0FRBAHImCFBKIWucJLsHp/amszqTnjUaKjjyOt/9CgbAP10Ch9srEK6UCwTavlcYYCu41q1E9QA2X1/MZ3CqlKqkLQJs/N2J1zZFjFTc3/4Ke9vby2YtaGs1JIXX5vVfcBF6Bn9i8O3r3kkjOmEwaU6EFrwz0bbpK6vZ7guZmc8LtPPe8tiyxi3N4z7dSjNEc08OM4LHeBMrlEtPINcLGJQxfIkQpMH48zFRbM6RCBZYqJrdZazWVrBlTK59pKja3Sq2Q8ji2FluLnekmd9gLO5u0YVaP+46E8eqtHu/gDk4cBIWDx7ERMVHDL0ePEIY3jiar4UWDdizhMietn9IGCKS/dyrBg6QN6Oz4F04FO9tdwnaGVvExWG+4Xz5B+du+9z1kKsRq8K4DQ/cubpdfGB3YJG+5c+5nxvsTTZnGpUt2vf46AB3l/X0JcM1D528lRG5X9MHnVjnavfakJ37ZWWt/vjQvnQPefaISARN/ur5zYmzN4kE+Av7e92Wx4+75RG+leaVYdkWmygxJTbki3p9jGTGeaQFzyrYYH4Oxis1vd9haHPGMDYu1O5cJ+cMNQditNxBgcCyMgwS89yB5g8VyjEqFO47/fAULhDtGtMG4u059gFs7Qyq62SU18ak/Sxr8dooUQfPYC87ELYT04Pb25n37ZmCIw42U8iB0Zdzygjw+8Tmz76zq+uNnpeDjS48P7Fy3ujD38vVf/H0f2DADUVx+EGwgPAfJNbGl8oPfv/b3d4nnldLfWUnjAAY8lr6h2eDQwueoz6Vh8gb2fWxzFZlOPLZek677Ww9ejc5Mrk3CZLI7FPSUOrs0rJeFWT7i9yEfQhnW62JZr9d7RRAUgtUgDAaLgKn2dORs3Xw37K6YXTozyw6agTlSCrZzCZAIJoLtfGdTtivJMMkuVGhv8vjwnhv2wEITRKwurIF6sndh2ZK1khywLVQoFErjRWVckt0NEDIKLHgSGThY4o4Wx/CsxB/dzlFm8IPTZi+BMB8jCUwE0J0hqI66j4kxEyWJxJVR63SEGanxZaAGn3VxN/t+z4R+zpo58uh0kBkd7VnT05OKLvzNqnTEnEpZEvnhI1DnOZfEmOVTwUjHrh2PJLaSaPOtt84MMd90kzz8tblyi645tVJeUks3y2fOdXaAC1DKanBMvH7Ge8RvMoBtrRq2tQRsCeeZFuZFaWMmCS61giEr8LmAVwd0LU35pN2hdbjiCWJ4OTX4fcapcTk1TqdPYJhCFEQv8ZUKjUWTViuZBk3Q5HC2BCJN/ngyncj3MkJUJR3A2qwQSae0LuCy23QabeQ5EDmgY6GJkngXDhKbtr442EsTB/FbjrwUDir9gfXWo+OEnBevkbermMszeoKoGQrrI4CqsTQV6iXmEon36qYCvjqnGvDFgvd4Ue3uv5x3xu4F3ywmSMS32v7VRc9kIhv08hcv4Fw07qtbkI51lGJdN4XWsF7AyG/G5RHwxWQrjfl6wYPyomDsqt//JeQjod/LO78CzBUS+503tJDsGZ7JX6O/4bWhlemT7K0FQIt3ypVovDHq85mfAxdJTkciWk5g4wHYGgvhPLSFynqmMPEy3ifIkqCsk+N4FXiDrgrHT1sLqN40BcFaL6D7OAuqhP72QiC55YIdOzbdctbc7uU6NuIPpHqGvKaXX6Z1dB3wp41YdX8BPv7Lxwevnt+9aPmt887u7wq7TLmkPeAMndN4FHixJaWWzVFLCq9/tGb1Bs1GxsSIzFrJbDEr+0M2E/E8h5CUDmYYSattyWVjTIbLwEwp15uxWPzNfFHrFx5w2JC0F5vTeH4TZsKXyeZITELS9WOjL+OdkTs+XsJNHxutcwQobXbG7f/anV8XQDlqL4GJ1ZK0erU0Z+jmu2e799G2bR7i37+b/Zl09tmSNLTqw2/K/Mc4+0FDH0DU3y+fr/iR5F7tL3Cbic9/gZTWUcK3RMUbYniPt0h1+PwSS0PZ67KjRKGsMxiiAdaGF/uXKe1uaXQcFEiKdvH4GGnbqArpKdjLtEJeAVZQUBVmcAQBe10L4KJF7S8GqufJ2x/eIx989egbvwKFs+Xc+cNpwhbU2Dnx2e75N/zuqvXgezfI7xJyoEfyhW+/AETQ8vprPP/PS85cgBt39hwwhL5Tqyw8uOdvE7fRdp0p97LvYR0njftyoZT2Bw1Kn2WDAhMPBFv5FtAi2QupoN+ry5S2GyymZOTftYtiTqrd1AM+6ln+SOvqLmX2Pdy65wfnnO5LVpv3g7oDmbbu2vN+dOMst/EH9noD98z0GEOlDgbPxxxTZm6WzvAA0JoC+J8U4QbNpFyZ1EZ4A4SwJZfJKMrP8USbCdla+BbYUnGEnBa3o8WdSTkgtDQ3hcIRmMkZLWFgwpsL8aIWqZpTGC2RATx6fJQmeb/MvUGWr1ccHTW6fFFeo1oDNqdP46b9qKrDaRRnqVjPU9L8Ql4hn7GaNedjtYm+GRrONT9Z8/iKRfLPQK8UzLRNvPnZRzd2PDOwDl4qb58mqQU39oGvK8qNI7ZxzQ3y38+Qy2e7eYT2Pvrpif1tcyhPDan3oXruWqmstTD5ZMQXzng4m83CW6AlKzBhLgzDGUuWC/cKBRJj97FFQ1aX5NNat4/3ECWXVAiPEVEQFhm8tQLyBs/hl0c5IpVD9qmBoWbgEPRju2eG1ltHD1FCuOiKQKStqRLBwo4s1X/3u0DrqWF93mnYsEHvOBNs27XzBlTtSOebfVr/GY/3yf/othQ1iYS2HDj/cN9/D3pK+uSRU0qOFc1voGtyB/Nb6WpfJCgIybZMQ7Yj255OJTusyUgSdiQ7ssl80O0KupNBjz8QdAfdrYVSU1NHtgQ7YDZTgq4SzJYAHrqwZLJBHo+aisVdKqf9mUybB3gg8LgBdJMaQNjebmnORyPhJgEGcQvIaJkYLdARQ1PiiEWjuuELoPDKRO3lsZuoP6buhZ8iTin58E4wyr08+2uFSEX9SDmQ5F2sypCVJYo+hlEFRcvR9AxWFR5ElRRqitRiA1FN1KnZJ794ajazyvvyGDCGpthVQuCQ7pwHwKPzEtmrjMAmb5Tv2Y9G5U2nc6yAl/pKUywrJdOupnn6ZNIQif/A3id/D/cJzR3BdnYJ98rb0vbFDaCUb8nlMmmxNdMKQbEFzUfbEUQZT6a3Bbla0OUtN7XAs1vAGXhBavXzwWg0YZRswGbzlFPJRGvCGwh6gts9IOEJeta2JlytiSDXClpbi6lAurfs8dhFL2gpA1JRK5RRuWxpacrkEtFgJNwoaO0WpMWLWmlsDHdRcZT+Sx3oSndxSj/5sfJ3u0+Z0EpUZFrwJMhOOsrPHSN5sOqv8I+s+GdTvfMG7p0aiKOPZUjB43+aJAX3znTn6EqauBONH/zrxxCljL/yrblhoUCoUowgkBgGHfMaNeJX5b8fvwYOTtwly5VZXCnX9N0vJKwKWYrn4qYBNpnULTPc2if/RZkrscm/osfwWtDKVAH6NtM6eVIaMrvEDgiMcdAZ/1P8/TgKxnPxrjgyx8GGjus64GNV8p0vlAnBSuoF9lUWrqeUcAhBFrBss9CUz13ULPakih1FAItAzxa7FkmizkM8IWGCl+PBetMezykP0iOPKSWYbDZnoK2oAkeTskFmzvo5oFip8yZnpXxTKqVwOJnFTamdKTiY2pc6nEIpNQ/iUFHxehWLm6comY6MEUe04syqs/QRRxU3zh2eOESB20nhAaUUrwEaQNucm/Y41JPY67020zybKt8n31BymzqqMnrsO73jrCHLN8zJBkKpM1s7c4UFXUMXXXHxWet4q8toCQQj627Z4/rGHYOXym9H/fni3F8h0z03NF2+dqmrNegKO3xuPpcpz4klOpbP64jEs82rGx4EG1dz+qTvUw88cMk3muLBdvlHn8B9t2byTfZa3HdBJsO8+7RBsAcUlKJlkaRIi29+ngJ/sNLUBEhiTlkj8qAUginYCnshcvodgHdEU5yOkItAHQr6WW0oLelNWs7hFB1aWtNjQJGsW3KT65bMnGhzF9xw0g32knonwd3sRu4gP8zcy+zGhiAzypwkHBBZWxwYUVwySzR9xWayijvNe8zwsBkMYJOOEL3PQK2i/O+HFPL3qezQouJoLBYPHyMuMcJUVKRaFI10ElxQVeuYyUFK1A3abxrcQ0TPoH+x13bMvf6B/CW3fff8FRuu/M91m19Maawt863yOeyi2kOh4s4icG47a+2VV372Ez858qlHFy2auHpZ6IzPbcxUwMQW+dcvn/cEnSdvsj2qrH/xtIMzWInb+aT0OSx0XsICp8Bcr/PgLQiIqwxqAu5AMoD8zgYnnv1ajxYmtekUi8c6b8OytllcnpiAB7uHyFrrIe4kmMgyBsEATxnAHgOwGQqGqgFtM9xrgAYbv54b4XZyiFPQPnhuHQdf5QAnhEBI4hnCC4HqKf1MVpFprUDctuNHyeuW8X8j07pI6zLVxdXxHVfkqhLe0o88bsr63qNKkrWU5luTnXO3qgKW/0IEWiKSBb+l0oR3D/n6PnfzMipg+WEszmSmIqMtyvrzEJZrkNaelpmnv82kJt+S1tYzazQImCzfsHzX8hML67MANuVKYRs/DRAlemNKgNN4hV4byMdz26WkTs8ZLaLeWExpTVwDaPh/7L15fBzVlTZc997qqq7eqrq7el+q91VSS63WbltlW27vlgzYxoaWBdhmMcSS2SFgg9kD2GENJMEOIUAIGZzAAM68MyiJYyAZBSUwDiSTQCaOs8w49swkBAJqv/feqm61vJDMfN8/3+/3hdCSLEVxn3Pq3rM853lUpsvYYnL2B0AgLrYoLTiSW3Im1USPEaO5NE7InY+ZIP+cCZgKM4FqxbfGyMIpWWUiJ0ixdnzg7G+ijkMfnoGQ0aw2rbs9Qw71ZJgMGyDAmJt3Xvr52BWbid5pXQ/1qrsPbmitvl3HxehYmE0b2eYnhtfMFMmtfnomHEbrY7YcP4T6caxGmXvVRXzk4chTEWR82v2yG57rvtT9aTdazIHfQHA2JFZGQSKXDAO+RWGe7JzuNaP1ZmAWcajS3q2AnEUmrvFAunPFEmMcNW43IhsyBoka1iSOP4L4n0Z3/4I+wAyZhVb6pw5U6muOwyerQ3Tp44HaUepG/Zuuf/vKczcv6L5JMi1ujZXi+cHOZcMXKjf/8ZXLLwa/euWzz/XO39K94Jtj7ct3Xzt2e3/+U94/PXCHFkuLjt+D1uD3nWBamO+QrdxJ9XarXCILGbsAWmoEmmDQqLhXNNgMHlXW58gFT79n0LPTs9tj8ARSdv5tDnyG+zwHs5wRpVNRs4AGKT8xH8+zZsL8Bx/hvsrBS7lPc/BJ84tmyJkZ6+045KJJxZUUta2tVnogKEXVOoRzaqIiRLarJvZTdSnyQuYpBKaHw8hTPOIpYmvR8XFNPpAu61LAXrqzzqOGQ0tXNSDNgM72SA2419WJ1mzedP8zl8+OtNlWD2MrXnXO5ht0IybPGwPseV8+f/XiHb2Z5t9dtWTB1edfGup+9tZvYHv2zB+9gZpzx1Wdz21q3e0LansKZfYDnEOT5/KAWrGQrdA18EIIjQavAX5gAFmuh1vMIbM1YM1bkY6N4HvhEgjdCb8SYHKuppST35nanYKRFEgprJgVSreYzf64K1ujJs2FmIRKRdWz+NnVm+oJMbQzBIdCIyE4GgKhLgq5EkXQL4JJQrZTqW2Jjh3QHtkJ/aEt/oe2KTqxn9iSPKyHSPo1rEFk8g1l6imQbDPq1AYIG/vBoHret1f0n7Acqmn2Tn2nvh5K69Rrz9v/wAkroR/eoUv4gu9P74XquyDHDxk6qLZlN/OsmvLTzduAP5ALILMSUPIK4u9oxadbIRXlWWsGSI/LiutlcI6acTd5um7xmeNuWsIKTTlJR6QdY6AJ1cWf8Q//QQ2JEiAKl71KO2hXxdD60JbQuyG2PwQmsXV1a75VGfuPabbIMXwJE3tSc07+iWwrTzRu3J4k90yHGYaORrvWddIbjWnoqB9znFSpXjltVE30eerWuj0b9Z83frz0Es8cPrp82rjfpeLPH337RJu24rNvjs6n+3u1V+PTlcCfJfAV6e+l70nIJ+l8ugjI6I8IPoleRAcQspZVisLlkdvtYDmiAEo3aXiBbNK0suZAysG7GatkxXFrpZS66dYaky4RXmQJmy5P2HR5zqbU2XQViUKnWTNSLrapNkoq0dVfstGz0wZsNaGYU3Hp/o+pdFGXhvSJ6nA+Q32ohOas3jz5X5+JXXD5eQvWCVPH+ZXn/d2BqzZXP+iLtcddi8D+V27aA4LuR8+89FvfuvGhL312bfzRde2O2R8xJ3AUA3Yf4zx+7Hm3t8QRUGU7/uRs80Xma8y3c3eZPzRzq9lN7FUsupN5jYHHvECUpDzJeAoiEitWj9colL0vg8wLhKCYkhVbHLyQZTySB3qoevmLRV8/4Twg01OzRDmLv2nvoIWB4nSVGD/x6Prolui26HPRV6JvRI9GhahXxf8rwmD8Ija592LJSPnmff30Y9ihfUy1luglZrHYCJmx0RfpvtebXyH9kS6UzVo+lcdfVN4ncsX55dq+fv+RP07NkmbhHzkEpNfHKnR4V6mnSZ9MXPx35/014uIb951IXLyufi6wtEdXBJepgy4vATw5wKuOPzsgztnfdoF73F90w4vc17jhl0LfDv0o9MsQmw51heDaCHDJYTmXD+dN+TL+TJbDrErQTkeTiEfJZFAyEeHSVpy+crJbhpz8vgyvlB+U/0VGiDHtMu0xId6Ql3MuU5jzFPw+H+GV9nmoq4J8ISWZo0Y1YqSWzOFvGV052kAUMkU1bBok8IhWCzQji0VOMyUfeR58fpkSQ9nJ85AfzW/PIzPKX6yvm/lxUcHgz4fkvTLbG5FH5FEZ7ZGPERElulowA7dwoEifEbv2EGxtb/drJ9UPSfeMqszgrLb+qFDN0/UUGDkts6RDFyQbrefpbGeawlSv8Lo4fjqJS+oujng6u/S6EOfCfA3vzFp6+5df1tEEzR4fdvs3KkPgZ3O/Rn0OuPNKhla2UDz7zPlTm5zHbYG1K9IBuH6of/4FQ9dYbGs24DC4cuOXPnyTRMF/hVv59T39K6r/ODp811fn3nTFGfg5mIufPYJn7mJ+qF4psD4Wvm57xwY5m9sGzbe3P9wOBevr1nesv7OyVqRrejk5UyEdT6n5QkGCshpQSnKIVHlMl9QV6UJdHdC8NwvErJKF2SzndXR1gS7yzPWYaM5CXgrKboUVkFKr4Dz+kkXrkaqTHOCoKOL0dVGUfjFWrExO0BYKkUisFPvJHrlm9f3+5WTUoW/wEZw+uZGTmpCcvuVPRt1aalO7U3Tzkr6/lvHU9P9mbake/fwFN2yv3FR947MXfhH0XJaMpCwb7pWDK119FntXh6XHJt9bLCy75fInv9OxYOdlC4vO9pfvnN30zHlOdxxHZ9s/rUu0GUAmyYI317Q2j9GcuYDtnMN27mb+Tb1fgD4IX297pw1ybe62VBsy32H+HE7zigeKB4uHi9jSTEkqRUrY0h02tz+lOmy2Apslls5GUgWeY3iJj/CIF1jzKxrsA98asswk1Twn8sCCw4xTJVeJ2LKDltka+eCuMDZ6uF1tV7HB26lknYVSwPRSspdGk5Ok2073Pib93glNwe9vtj0dRaS7NHwOuSAI3GA6JSfGbkQhFGszeZS74YLPV49uUS6/Zdl598q2HktHl93S5zojIN+7gYISrhy64rELd1XfuKmy/cjOBR3fcYxV1rwJ2GQGGNri5/xTm45KOC8fbpp958vtzuJCpmZ/9p+w/ZeA9EsUN+/iVLJ3vJjkhQ7FUXAgk4FdtEiea+q3WMKpXEqNhcP9cg8xek9rqh9fzvgWiXiQxyebX0kAOrARUCIh9Q0Y1fnaidXE20pGC9MitUDyEmnZ1YIN3jJXNc2dS0w+l66wCiio6vLgLaKztE2ipN57pXFpUjKYcQnOuDvUPrfowY70uN2qHTvSDdxLmGX4aJrpl5q04vQptr92UlEvTtS+sv8VD2qY0sKErr9M0NjTZxVncOtF5//AqQ3HGftPtTPMkExXp7Dv/gY3gzstSVY/3GpHmsF9dx679LJdA5/k+d+EUvSgYyg28xBaj/3uxHXGL/YxNpxbEI8T169yB0oHwWHwPkAumIQdEK3mNnFQ4HxclkOrTZtMkLxcZUKvl4DDq8RSamC9d4t3mxd5vSyTAzmbhReLoGhhzTtDu0MwFGpxpPD196LggKtSkkxuQhf5XFYYQJ6yrhavYIOrWozkO1byaSN5Rn4ij5/CrRP5yYl8kQw+mP6lK88myxkTY/0NqxoTBNI0tt+vP3gkRxsj8LikzDc2qyjNEk8TNN1T7pk4ID2XWH9p5dbXbr7h07e8umNk87PPnnvugrOdK5yzZ+OXNeVzz5635isbN28+/+k189f8+sby7Afuff31+x6Zv+yGfW0tVy1JOUwtTaZQavH8eGD5GffdPbg4EKPP2/GLqmVINFBbmC/tY1hs7S6Hq8SxoCmayCSVFNes7GDCJpufE1sycUDnnQJqzkVUk+oLlCjxkRWZnKqTFm+42HAm4yFlfWRLZFvkaIQVI0qkEEE7I7sjkIlEIq0RxOPXgrbGVcFWHP/D9Gk23XgZ/8MEEUkkgxMKB6P5VjTu8rhPNJ1uoDTSZ2q81jp32dvhRXcAdPCFNfNJTyUfTXKsxe5eAOBdd8mR1TB9sct0R1/h3u9onRSXL2sKOGyyWdwIgufDO9d7kvjMgEXvsqmrSXyeWy0bFFyjzWIWMv+tPujJ4OjMk0ItSVYCTE3+plwTSrV2tkKh1dcK+X9o+0Eb/EIXaF8wf8GZC9CbC361AEosYK09YE5JTRX5zOzyLTnzCOlKpWRRL9vIPiBqKNxKs5m0lIZCOkcQZgXpXYnFp9BOabcEVWlEgtLisFecB0xontqiUiYMKZYsMS2g51gLiLQMtcAWfSG2Ts4zgStm0gYk2VJDpUfypf16tVykYvB6j5UuEOVPUerNhCXQmTxdKmrwz4zaT+t4GZR65felK1+685xr5rc3LfDtXFyatfYmrS+7aOTyS2gNeJfWlc00VoAb/vKdb505O99zRfvCWXnXLGkgnimD1ou1ju2cu7VicAe8oN6vxX5D/wefK4Q/7AfqtTzxW4D6Dfw9+B74F8Cagv5gLogIsxIUIr4I5H8Q/VkUzi+cWbiggH5V+O8CzORSyUSM96Zbb/GbR83A7EyxYiJNyxXBk9Mwn+8y7DYGkAb4cQaN4FOk3WYUm7BvmlSdzseBfSOGAdkB7TkWBpEwCFPvnNY/pOeo+aR9/EhRc4juD8PfYv+u9gbLo/9zGoOT9m31iG7s0dObd9Gij39dtyzFbh//NbsN2zbHPKMO7jODVeaN5ivNqFMsi3C1uEm8SkRMRiH5ZSG7O8sK2axdEH2KD5qQzx1K2floSjC7fYrq5TKqYC1lmAQ2VyKnMhxH7BUW7aVWTuWGOKTiBKlJ66SpBWu/ddCKtF6aLnN8wE+PjQMU7eyvaVy8VRMvH65M1WYGQJenaLBTo6iFXYoWuzRJ4yi7Le8I2biXJ3/75De+/tSvyj8KNrsTiew5I1dW3wChtr60tw8isAFx5rC19K0ztt/19s/uv1ftrz4/tnhF9YzqutDXVrqsCa0f4awuQH/A52ySKQBW3feMGSyOr43DuMK53e7VbuQOhzibYuBCOTabkXKsaFOkTIjjCAiZG85IciYjKTZbOcfKuRwrhRRWDGcNtlyGs7R44gySlYSLazGJnCEcYo0e9mr2zyz6qgSy0p3SIxLqkhZKawg5uEf6jfRniRUy4PUMyGRFiZVTuayBZZtsYlhhGUuzcTa+5nJ0bsSnLGXSWVKbhprYpiaZadPWzrDliTRyhVRW+qLR2FZ8vW2t4K8I0JEQhtu1LTMCp/NKefKR7ByAYsXeTlAR1A/IiUM3ii+9fgD0Gah25QWANgUFpQLgaWyjPzQFrQvfvqyp+t/7pfOqH7RHvU3gP1sc3vStD3ZsAsVqp9iL46KMbuYC1vuqc6tHP7X0jy+1xN6Aj92U9AvJpN0Til1cfQR0bVk8wCY/WhlO7toVTlxAfINzTgeO4wiTYX6k3n0wCA7K4GwZfGADRrPXnMEhbSqbVpvQHfxv+Q94dA6/mb+eRwvYVSxEJCmFgsERsihxQxqglKL6JLOt5PW5GSXAp1WL2eFN5kt0H9gRj6YNawwXGtBZoQ0hyIXcOBsx+ASpLCXB9iSoqXnvjIJo1MfkfDVzVw5WtlJoPrayvadHm2NiOxcnyDRHp9nRgPuabvD6rXq+UQE8HdeQFK8W86kZQ0tcxFILs46muWfffFGxOI/l99x9QUfhuvWROS1Ng7FPf2Xfmku/elF1+crVq1ei/syGd6644vG5l2/vaF0x8rO3+8YWZ+59882P/7n4nXvPvIycC33VJWwzjvUCMKjrcQRbSy4lh0wJ/Ighm5IQuTAMbmLN+URBUYEtrpqtpXg8zAAJQJDLqylKZSOgQjyfVyPxkpgHC7bld+bhc/lX8sfzqJDfnYcMrv9Rvo1A59WYRSptt4OIfZd9j32vnbXHFZyG42OEsDMKyBanW11Eg5ZudyUIU4IAGEEVJgXUqwojwqiwXWAl4ZgA9wrj5E8Fjc9AQ+BrVBJTlcP6WUP3tWo0E+/XuQ4OTW+iEx4DjTOfLjxF7Rr8pU5VUGPBp6ndSX/INld33HPr0M0el8m5CPy03esAfMTtXzkoyr3gp30+u9mxqLoEtjxw7rIFj4HL1vmajIkEH/Vtqq4/2zbXa/80+NMF/piRshZs/rhnrS8v0POacmniHEYFqX1M9/H31C9g11DYihh+JQwFphtk2iJALCklaObEknVTJy9xs1AgIUMVebCz3CZARMF3ArAbPAdeAQjEJXwy51RRVVRsajU+axYhohBnYZfN2jkL7px1fBYkoqW7Zz03i501j5mH3ZbABwpJb5pKEblVVmUkxymAXsIuc0tu/Hvc8UBAdxn5qEZxGKgBwATUwGQA9UqBCP5sJDAa2B7gduE/ggF6keruOlRz12SD8NGBaZfp7jykwQHG/cs1VxG3kXEoAfqCMfLbsmCaYOJk1onTz/jcOkmnh+2upqj7FFeQuq+awu7Tetz1PAi7eodHxj6lPgRfWiPO80qfrpqnfYgWfnn9iRO/8x84d+m8x6v3r/U1G4lvcZ7zJvbtYuDax5Sxb3dh3/JlTxkam15ugoKEsxYHK3b2twDvvMw8GJoX2DTAh7OJWFJJmIy0oX3MCqyMjK9gOUf62sSPDPYjs5OBO3FSA8lWy27mOYZlljJLgcQUpWKkiHyo2Kv2En/2ziMaJWoMxeL4LgnDMPanXn3Hs1ndn9m6P4mmuJqdzGJ/ZiP4s5HsaHZ7ltuF/whm/5o/GzxaqxkOVsYm6uSqReJHMgHSduDzp2SE+F85Fr3ZPzhex5b+La4NfG/kummg6Qr0uf+Jh/H95MEJRLfhUsaMs9gX1PWT6D10DKE3EED4GEsGU9ZAIO5wKTZfQjaFEzElzokWxQItBUc/uXJsk9x73DEOaYoiKpNNFmz9NmjL+dSYhvgIULJhAbniIZ+vTq/jA3NGfKO+vT406QM+XyY9Ta8jjXvpwXdAP/sm/3ikslV6v3KAzHsPkaVPAqNqJ8VbZeuJaN4ZKy/T4D97O/j2urnqurVz5667+jbRs7TKzwnLO3ZQ0p3b2B/NXbtOnbtu3cd/V10dTBtwbRbzXFBd8lPyBQXrAqbp+CF4Jb533MxDhIXlmJrH8cZJFnvpIQQOICAkrIqNY2TWTMPdGtfHj2IOXwVUDrKN3hDPK0nto8Ot3RhhfJ/Tn+2idwT9lBcEj1she0xenLEfoUmmxoAzncwfJm2c/RoxCQ3mWkjVIMtabQ+v7Jl33RdyTqdvENxLISkUiHJt13Xgx2uULEpOfZYAUegZniO8/vg9epj1arPNrDj4hIXzQMXJ4dzZRjXlPHGdQYlTzfRSFfAxrWXUZuzXvdw4N8khrlCZydXzfmWcrusW6Utba+Ph13g7wTh1jByeAz5c5haxo6grYLy2VxVcPfVz4hXaX/gF/vtuoPPjg+pY0hhLlbxJsNv5HP77qalWP/Cb9yTArsSeBEywbL8biG5gdLsjgkUxSAmzKZBQlAjDpEF/GuxMg7SWH8VjhCAHGnKSYnaJ7t3u59yvuNmj7uNu6FYpYbaAzHG/JNVjWcKxLI1KeyU0KQFJymVnxjI9YUhPRxrXWIv+GZ8tjaGMj5B2aaKyVW/0/Hxs3E8r5K0a7GPG+UEBM6muztrFbqf1hRtuaGo7qxbWUbtq60VNxfU0uv32YrgDoMTaeYts1Z3T4Q3GLeduWrraCgYot9TUk/w5Mg7sKrZpAttUwefBPlUUJNldspIXMRVVqRbVMpuzFOU9kZSf4QHP8y5cNwVIhEgJWXExvrhWSsU9tMUayHEumCirqhnsNO82QzMDJYhNCPFBEtECx0H0irh3uaMc6tuCb3xOOw3GhmmXs12/VN8a2+o/UjPhH2baDx8GUo33lyRF9cu1VobVYfwuDS0NOshuqBsmqMHmNLW3t8yi1hobI1a8Wmlr04y0LJFfsrgpDRZqRpJWVF8gJoTdjxQUpYlygJchwYIHmLvUViP3NvdbfBjiIw3fh/RIYBjy3BQ8yFNPQ/T5bpy2i4lsLP3YXNI+yh5thOghoWV8zwgl4x7jXuO48ZjRYDSGgtQ0lGytId04SG+nQ/qdVDn5LJgGHsB3BtXzxgf76dvVEAYUVnDdyPfYr9B3WUcTaBznZfbLdC/tz6r3au52DqZQJ4LusuoRATAiALxG5uXjk+qYYCkRWDR0IsZbbuNyiRalwIhG0WLVMgE1YfIaXd7SJu9V3he9iPXKXsjj9+ABHg8TtioWSzjLkB1O/PQqBsAYRgzbDchoKMXibfqVn1VbmKSUxNZLape+asNW2p4Fe6l+AsrWGKumE+fDOkztAKUItWs4aYIv0NFWh4o/LBJShUP9R9pn6BC2a9PvsQplGtE2iFPpLr1/ikt4oG3EnEwWZo+yX65+846zL5n67qNbL1ZCG1+8ZvGyF54G3S/s6p5de0ip+eExdHfVEKlsefrAf15x8edtv1+19vOPPpUAP821XF/NTz+r6DXqmOo52hyj4/ghbhif0wvBSvX6PxqAVZgtwNnCcuEGHFamkKnZhARvrLlrnsGakFPZvjkGuzIr7eDmJxYqwNQZJQQLheggHXFzNjbKQVRSNqms0TyL1Euz4pDplDphZ26+OkdcqCyEwsK4OB/0FuaD3fOfmw/x5wKa30IFM1xkgJ6RMpHMsQwudDPxllxUa9iuwN/Z7gS7nHuce53IGafdGV9OY9uzxylYk7Hg32SJpsn/bToe5ST80cT5Ochzu6LHojCCz5w9URSNLl6k8RO062n2odrq+djyw7V8W0vWDjXspZMcbvn7M2qocTLq8LRTLUqyUNreXq+lKOknPjmmEZ9/W0l1yj/khqs77nrghbkPf+HFkocQwv2qJ+CAfNQdXL3O7lXBocUOI+TjXv+Z68zOheDftMrr+oefeeax8gNg27meJoHuEZ9f/VTFvsRnvxG8vyGQZBMJtse/svqpEXFhwLENvL8mUOA1BrmpY/VarKO65H8fH7b/Pz4+KT60evv/nfi446H/aXzQyvx/HSIf9+ohgmNkWbXMSei7zArQo17NQfCnheDDxcCwtGMp7Fi6YOmVSxG7TF6WWIYiWnHXlg6iWYmOeAR1K7Eu0+zEXGUeF2g9q3VD6xWtD7Q+0fpCKzewqBX5WjYtKfNG0h6J2JBNS/5d2KsM6I0wgJR4EFd+AmKCi8gETOatpUVkwTMSQWYUiQdzabWDhMcACY8OsKtjT8feDtQRH9CgAblZ6jyCMYBd8dZZu2btmYWYWfi3zUrrrR4mraZH0sfSLJ9ODw1q/dnD08Hwxzp3ZC0eyA3a3hgQOACGtQt1nEQCjYND/XoY1G5YihA/bd13KhLJT2KW1GpCTmos/rKuMI2EanCJg4d8zBM8c51FXlAN1wkm6enyUsnt/955M0rAu55XpBurJj0Wej1ngvvWS4v8jm1V06pgKz+DcJIcOF+c/zltXncrvuu7iNYx8O9jmo+/pn4F3+mc5JZS0gHpfckgNIPLm8FO324fJClOxCF6c5lcdw5Zc+ZNTXw8kVYyXBuX6ID4mimAfjDY0MTBGSW+t5l4GyWkFdsG215pe6Pt3TZD75a2bW072wgJrYH4+Hgbeo5+D7V15USbQqpJfVKFc3OCnzPhRDxA+jTIhwKxmE4uGtMWO8wlKRaJqbGRGLsrNhmDR2OAkN4QmPpWmjNRLYIJXOMvPzxcwaHQ2L05VOveMHUNFa3c31/RZ1aNfRvq0dOV/jMUVTxsVzXd4ZEoTWijl6epQk3ORQk+6bsA7CHcoFPJmU5ljdP8oNUH1tX7MuwH1F8Z9YtkYP069yHHFroAl3bjvwGSU4lUKXVFioUpIAgpXwoa4954Jo7EuHVTkg8mIgo+UttBexMrSoGEW/aQtTsjMOZydGZoYlTikEIbtnNbLkf6pVtygEo+FHKgNQeGciM5OJoDuS6ypaG6cJFf67YF1MgJ/bZcM+23PR9OaB9xAUz7b2GyixNQA3sD44HJgKFXa729FzgWMBwLgEBhrFb5ziB/PaT1aOhCR6NPCZhe43ydIOMtzX9az438Z0Zm/Mlcrw05M8Xn4pz5NCyvjVn0ed+Dt30SuevHX6gl17jePv571o3v6Sjz72qT6Ff8BT8i9X9EQD5OFvzI6OECCQ+Dy1QfZzSbnAmrpKiiCdcHrz0vSKROmHzeIZcolKAvHC8Z/bLvLN8GH3rCBxDhNVV9iBBB4evSJ/AKoZFT/GWVIcAhOMQDkQc+xMcp67EFf9MqlGVV8mi8MnYX5ZV5EbtHlYFc0BpmmvD7gZrRK2NkOnaAkkSR83M94VrJ56ez6/7+SeyBQ0UdKEdcwWlCrXFgl+ky4RzQYdeIU/UZO+ue64jYzOmpB69zVJ9cpsptC8HF4AVv9ExwDtrBGa1R/8AUgMenvndXIgFmL4M3+GbDxNQvwIbVoQxITPNvo+86OBYxGgbkvw3fRy8QHDTo2seYj7+tFq1SaU0RIN7Jx3lkQxEyJyTYgnen0QXbIjvxF5wTW7McV0M0bl0l8hEXPNYSWWIdCY2GtocMUiiCPxwLsaF4XIJtKYvkBE5vWeI6Utw2wkhTxs8TXQbOJUIRRVS24CJZYbzvJcBQYjQxmXgvcSxhEBP9CYjDhhGciujodww61uPLFznyCtVIeE+1egMlCByADPwZCll14huUwre0jXl1iNLKkfHlmI4S0ptGxF9HauAIujGKHxRt+aTy1hHtlXx7P6VgopejttembwsQcjWK+GE6SgzF/GjyB3SpWGOmyAPSgCPsagbtASNb2F2dhu/np16y9Q2ve6f6Q9Dy/cH1oXmwM+m7rLRw1L3gTCGZTNzg9jmLuf+aNdXB2i/5w+9XBt2go/oDgxG43/gu8JlQ9V+/2OKuPnDZ1qrxZz+7XTT/eR3416Wus6tLqtc3x2p41s/gs9DOZJlt6uAC+yo7XCKuE+HDFmC0gKcQeAQCHgLjwxzwpzjkjbjllMRnvKzJ7OdSKBaMBd0O9T0NpJOn94xbVW1DtkmcxmirFWNjR+gcjMwhx38+3j+ld2x+aPf0VKb5bGuHTJ3NNhoB+F9qCn0qTPf8CGLhM+de8uSXdi5rH6w8u3kYPgYfq/68emv11sfOumxDIDZ/ezQauXzhl8G3n7vnS6+en57z2GdegLAaAM9UV1av/fKx2xe3zXnlzIvWrvsKQzlSFleXGG7EtXqUyTHtzP3qsCInfAGv4mNSTamIk0/nU1BEtgRvUgRbTJWYIWy4NJVbalXX2wFjB/Z8QOQVnG/EI+kIBDAnerVGZtyZl0TQKqriHnGvyIpiR0nPuNtxTkWoTorv449vVSoU6X9Eu0AJB0P/+JGidiRjE0mGGR3ahF1KdkynxiHAkg2wtL2TcPzqZBSGG6f+q1Y1T/0nFGvNQWir/izWcd99pfjU8fs64vES+HF1afsvpqvmXxTBi+Dl9onp3uFEe3XR42dtT348kbzxrD+j9uT2sx5//MxtJB9W8HkxD5/FKeZKdaVB8iulZxzfcnzfgaLuRMivBLil4jniZhGJpiJrjiVSOMPxx136XDEWSsXF2NEYFGPguRgYiY3GtsdQLCNyYCd3nKjpVcY06AUVbJs8rHEZTVSm8Uda3aljBjRUFu33nVA2oHnVmx/ddX0g3KmtsfuzrgjZYgcfLJUFo2PFW8du6c6Q/XV3fM55VwJxeoF96iOyv87U3yuOk9O9V+b/i+8VvjD9Xj9ePf1ecY7EYL92MC+pK60wBKGFtZC3TNZTazi/Z/zf8n/fj7LhRJJMOISl7nPcm93IbS+azTvbd7fDiJYkxeIhxigZcVJDUqQ2tY0i1AmWUEuT2pJxMXc0B8UceC4HRnKjue05lOsSrWCn9Tjd0NJNc3jmVhExkrZQNFEp1u1EmlTrpxfa6EpRXXzk1FZrSFkYkrKsmKMbMNKHBMtMC87s/R2lxvS1QMNJkfOxcfl0P3BpdQnldUgxe8km5TE17VNKcSNOHuKMSTJFTMjKmthiPbsMJHBWqbpt9KpqtrpLErNdo7WGPJPRxAJwWn+6pLGWJEo0SQQkM9yFM0M2QHugJ+sBNKxh6+k7GegV85oeQyNTBDaX+5S5XwNJRM1eVeMyJ4k4cOOj0wwR1E5TfdN2Qv9QZ4ggdipTO7WSjdNWMi/CdhLjQOCaibGaE6aSacCEsKkKfCqRU/Ic4wdm5HeqUfGUtiqGRK/iLXiRt0ljmcU1NVlRFVAunkzqtkrWbZUEo8ntyV3JY0k2WbeV3i0ex9XttKkm9mt7uodo9OmX/fT6Sd1aDcHlOqG/XDdbe6zJzhup3bTwIntty+fMMJ2S5qBmu4geV3kcgtes/x483mC/PL7Q3FTD6JtqlJAlZ8NfDe8LGwTWGuG1qHKbRCOwIqO+05/Hb3snA7ZTnvRJhmWSenSdZv4fTejzfxpaUgDOYejYn1Yek/gFahUJCtT0J2bMizV0mD4xJghHSiw4QdOAU++uzRwBI3d9klu73bQBLyo0QBKnvtAwsXma7uYy+rm2BJmofe5W53BBdzAVfDL4YtDgEPy8wiXiuAS3aSd2nOEkfCzniOoXvsfjgwrYqQAlydiw8WxulVImKNga1D5zGPeIe9T9nvuY2zCJX+BO93M4EypMz8Mp4uEgaayR8rleKtO3XgG1N9mABG+A1GrnuqnKL/WI89pNqWiuI53H7/mpy64k1IpL6C3N+je04Def9bqDSmlFJrxm+ImPHyeXOMnzcGXK3qNj3Xzqme+HwRuBdwNHAwgGHIFYAAlsNIkiEXwmCxHwu8iHEfgPEWCK5CKQj6ByPm/JlXFCxLH2RNJkVYDFxKSAKaWqYhCXQsEgm4wQWPgaJVfaELkiArMRkI6Ae+AX4dchugYCE/AD+BeAEwtwD/gi+DpOiUEEsuwIftggmU3sSSI+2WaK5zVyypxd9dYHPna7NrIwl0btgOCJxu3IfqqRBXk27ZR2nW7ebaXlVW0lj0RbO62p8MVKhhrF4Upt/ai210togVwzaYFqlEAR0rLgnTMJgdh7qk9UJ+cgPuKdO3Voo0ugn4Gj4Cdze5f/yp8KpqrzVl+6JH19Ww949Pd9trRkSSSanMvhQu3z6kfDi1RH9d1Y3g3hp7ecU7003aRhE2v+ijPNIKR63ufBG6Z3TUdNCJocppgJ+4tlIgZS2fRhn3EGcNjwvgG+YAAGQ9IAeUOknM36cmWrYjEpjgSDs9mYjyNYzgT2mYB9Jgi5uKHuM8MVBpg1gLQB3BP9YvTrUXRNFJhi/hj8Swy8GAP3xL4Y+3oMsTFDlM2NxLfHIaGk3BPHRXAhEI9oapb/G58d+n/uMw20SPmaNNbKaZ+5NK45ECXZsVZusfekgkLXr5b3zq1mq3bNY555MIg/mwNawbnVeT1t16eXXLoa7YBuvlx916EuGq5+VHNayq458Pfg0amRq5vS1Uv12dLKaplohTMLwJfIvfWe2ipIJUTokh/qeLLjQAe6Igduy4ADUUCZWU3svGw+OzwwTx4YmOcQVL+Y1wmT84QweTchTM4n8jCVL+dX5zfln8wbUvnO/MH84fz7ecPi/LX5O/OP5FluwD3w5AAqD1w1cNvAQwPvDxhKA1cM3DKA2AHAmwb8A1CYN5DPsvFZ/b1A7N3Wu7P33d6jvYberlmpNr41DJjwSHg0vD08Hp4MvxfmTSgcT7HmbD7VMjCP6XfbOEVRwy39lBu5X+mHPtQf01HtlBu5RWrZ1YKsLd1KV6+iij3AhXoYSnQiE25kAlj1oVSMQJdyTXRjVKNGZgChLYfMQp0auXGP8PTMyG/hkPj5wYlpOuT/KRtyRdPdkG2A6m7oN3MjtgjfzX8jOTJ8a+ju1Wf21Y/jM/tX7/pSLDZv6NxPYkUG3pUPDAarhzbOOKq/+TR4eMOSTyBGrvWZUdSwmWlinlWjxrQ3DQ86DzvfdyKqUCAwLE6EWGuWCcRUWUuG2n2B0jjZg6Yk8Q1LDPRuF6RcQvQCk1fVNtyQD4UTCV1rKlF/fhPbE7sSKJHQaM/HTmgGT1GEd21lQc+M8K2mQV6HG3uHp1pTmO796td7tH69z1o+3e/V1g9mbB185H915PqGVq9hNt000PZn0Hxspx7mNbV5XwkYS94SfMT9VTfkXG7Xiy4k2Ft3OAsmhux+dDKigu2m5FWPZrMSttnJBnNIFMAjOHMtDdIxxwOsCQXiapw+EPjn4i2tLa24wBlqQ0xbpK21DfFtbX29dh2uMiHNWOTHtitONKzaaBGr4R0r/e3LjxRr3ZGTbNjuiuuz9VPs3WhcdrpB59cNescdPz5h82Y+uOsujeKk0bQXfvTw+ZecegkHPffE+loudfxRbOdOfOY1MY+razhJsJReVAAf9oTTYfSBAfTLQDYH+UiuNbcHl3NxViQUOK0MYsSMkilkUIYqFggomjOqXjUULXlVVwC/mKQSDssU8uqLfjI2rDRqBIyO6GCNRp2Cf2zanDWMF0Udjk1UaGVY25lp5EU4fY41naijTlIFLp81I9e65PKG0u/6kVfRnJn51tk439pch4AwED+vS1AKxyHpKu1TmwOSw1MSkr7kI8mvJln6uLLWNOOIeFzNkWLZxfiAhHyiXFZdEo3Exad7elOeTg/0OApSP0nQY4VyKE+GN60xtCsGGPrZ3th4bDJ2LMbzsZjWciJTuva3jtCW04xHVj9YmX5yKx8pTNh7HD3YcPrze6otI7cnnkpPP8OeWqwBugpM9lpS9aBzXO+eEz7ngo/PaM5cfX6qSd8j2pFrurs1du0JD/Sq/srXLxp4tti0oDLGsefS5/kvbtOFsRZ6x8rHD8Fb2D8wXuZiVbrKeZvzISeOkYwEPfwOlki6hZF5qe0c22Ybsm21bLTbGDEitoqjIsuLIs6MiKCbg2WhQlaAIZ/zXjvkAR4/abtNVY60S0fGCCaKKUwdrvRPTWnkS4BQtutrbDo+nyKJ2+EtVIEt5rDP7Q2vfHHwJpfpOnDdM/8BVl8A517pt13gHl+9JP5gldfygxTRVGCnmDCz4UXWCgTHDiv5G3tFTg2CoIsVtfuw4O/3D/qR307+rhFRQ4vmTNfuEvYIewVEKKhahUnhPeGYwPEC8Sn+qxePTAe8Lig3He3TWnKNYKZf6MQp9D00hPW1I/vReZp63Ec7l0/HMtN//BDbRvt8BebP6pVcq9FaCrss5WjWbAYeWyLgUNSgk0tHbHIpDVs2seaUEsPpZoGek/iMhG6dzDSK31dKSeHnPhUPR6NkOlaIbokejyIxCoaiYDQKom1ZxQVcOZtqNjEOCd9tyBG32ejAMlGy6TcUJewI4huKsQ3Zxm2op9Wm2kZso7btNoNkO2aDtkKD/iHJOdu1pJPkHCTRrCFm6Z/iJLOitdw0Lq5xrRdCILPtGr2K3n+rMYDXIbId0yA5mhokO+LaOcy2VXds/8LibR7Xxo106vUBfd24kSASdnyQcfkX3/DIueW5j69Z8mM66apeUPu45E8EQ77/7c/tCok0fkaPv8fehO2vMBvV/iBDOhrryS6tW2X8ftLqoORuTNRiJPvQKiEjo1swDtVos+F63xhM+SwpGycT7ii6h3UEFMYIv3OlWKg4euxEwIjSPZOvpnljKQlAlDTKSB/eLpGuBRHwZW/a/cDBg/fvPn/5+dWjYOfVx/7zarCzehR/Cb7101uvv/7Wn352+8a28qpKdaJ6PngMtFdWlds2bmd0TDD6DeWCeko9a7EMVsNN8CqIOAisF5FhgwdCpxsAny8Y540Ji2LlRCeIIKfKmhWVt5QU1RsqKYroIUjfFCVtE3Mq3cgXkEXHB1INQ9LVwZESMbYa4YhGjmWc2dWh1E9kRV/PF2s9nQnChQ80Ta0ahcuJGGF6Hta1DiLoN9fdffArr1DEsC2w5sENZ232bWyKteZa1wIZLvv5vh/vewp8QQMP7xxrWvPqU098cF57rCuBcxbCi4qOYJsEmR+oAjDaTIJRMGlMHgJ+J8Nej+z1egSTqexyyy6XW3CZjF6D3ePmbTCI7IoKJJOLlHPets6SS4qkSh4JFx9eCX/p9eIvvVQS3S6XFnqB4AF3evZ5Xvf8zsMaXcDmMgluj9HL25kgcKNg2K7PL4fswK5Bksl+jZ3k14SHkf6nvqXRP+6YuVVG+VCJ7B3FK2tr02ZAchOtldOFKzJSRqMjVbHF4W169PqOTdUfzs5Y8qC7APq6o94mshiW3gDWV3+0o2OATSaNqnMj/MVU/uaEX8fhuBjG8CLhyQVPqo6l8jky/JrxB8afGdHXXB+5YBIXUy+YbXBVjFTIC8hnO+ErEELuAesT1v3Wt6wsYx2yjliRVciKwCfeKcKC2C8OitvEV0SDKMMA4NmAO5FIGoW4gAtMI9WN8dPNv3RKTqdTvNFYTiRl/CMuGfuEfPuL+NvysBCXBSHucrvL0ZgcjcYSKj6jBhPrEzsTryTeTRgCic2J6xNfS7BcAgguPuqWE0aBS5tCqSS+Yfy4gM4bQtihYtD00zS4JHVXCj4dfzn+WhznUJfEITorDgqx/tiWGHorCsxCXugT0EcCOERoCRWhXxgU1gsGiwH/XvxbXXwsnkxZgvlmKmgj4L/KUHAyCIO6X+3aeJkW3+tJpklo4f11gTrq8kpe08lqdDBVpWv8A+n2/cb92tzU3o5/H3nB/xLONAY/QGMkFGggeGrt41OEhbOdNlgML1YzZ0XuvMUUEAMd1ejq0C3X+CvVf58Tt0YB1wOYj0of9qT8xWSLfRW4rHq/V3VGhGTS0GIfwl/uXexbxOOQ6XOth7+ZOgP+3dS6zxciNhwzTvyMHcX5WDPzb6pXcN/phgIEZshZMpksz3PGtJEnyOpJdZS6OZuRs9lMGrvZKctOp3x1BqQzMp/lnEYjoUPzAgtsRiLZlzPdln0oC93ZVLacvSrL7suCn2R+k4Gr5YPyYRkJ8rUytKKCc71zi3Obk2WcwIl/CZeVM2neFmQKNs01+IGzTZJrS5MB2q+P/vW6dYypPXATE1Rc8IRNTul2I/EAfu6GNYbrU1jYUSsVuBpTnQi0Z/FoVVxb3HNZ35bqq/MLhg5gvrB9wUXLOnoGujR629SsEGgp2VrnUrZa8Knqrx/poYS1Z5vugn8PLHPOyrUs6V5BmG0fXzG19GrPSpk+p9jmbJFyGfyzps26Gb/NaKopgz80ZdLpMsfKXDrFsal0WsVmTw9r2o4/8f3GB/2pDJv2cbw92sSgsNKscDa7IpnYDMP92Q/8vlQ6bNNU4ricamd8qm/I957vmM9gQz4fkQ2iJaypNMIAlRklDGThgtZ/rvWYDlDU2gFK4FHRewrF2qostTA1sRHbmDJAF0kXKa+BMUSAXCdSO88GqIHWub4yyxYLvmDZ+CPIhzypjqmXixm/w2T8ZV8k0Az+Ii/peOqZWReDHNrBubxj1uozkz2WuMOWSIgmj6P8VfDgJT4XIOfM+upbQBqJFLhETR+J/Q62bY75tbrlRHWkdJgVV8kb5StlNCCDq01gnemSaXWkVj8gMtMjflxW+KlUki/iCZR8Lj+VTJKnVVT3EjlkXHvE1BipPWJG2R8KqIG6chLZAKSYMiMKNH2ycpL2xYH9DcWH3srRpdJweOsNnVPoKdUpy2eDGWJK1PDtJzRz2O/QdszUpY2ySuo3ztjQEqzXdNWf0s7LSIO6UnPXF6aemG7NYAu4jl/F2rGNfUwEZPbhove95/EdCgiSKJSkNLPkax+5XBensqWyCzxtBrwB8Cf6Y6EMXHJShl0mQNh+odkENGc4uGAZl7s25BXC2BNIMIXIPb46ky/B0PmhraGbQ6yfRYYQCpfdqpHzILc7IsolArXY5t7pZgW3z511I8HtdjHUe1vkbfIb8rsyK8smf5l60oodOO0c2wznUHyLBvDXXFGgzrJ72un3PUW9NUEgvuO0O0fm0rqDKtPuYYYJWxfJDZJyNE6pMWc6ytFepJSYODO2V//9l8HoHLe7urjRQzc8MP7j5bfu2Db+6vPP96wMzio2+AZEntn8Sxr3gWoZXU61rF/bx5iwrZptjpIHPYVeQsjMXc8RglCWvxifunfKyF2eXrgIe8sRlW5dOHiphH+VzDERzmIVVaMIiNEDLm/JC57zAIZsV4SZGsuqalANdLnEKJVeMbxhgHsN4wZoiIUUxgLCVkuh/WAFR/lYQ7+S7ohjk9K4/vmBYr+2JkG/vV9nFGon/NbEavlPXJYg5kOXn3o1QjfdafYhqO1o/TZSXUJtRuY/YbXDLsnekrPV4qzZLSsBTYQPiTj1QYEywHUpUI3mEgAhWzxUTmqGs9QNl+TcNN+U/SW3nKLFHY8yLapJsPCsTbNnHtszBJ4LApxYCsFgnPlLCqQYLzAhLzYpzdhFA28RTKyB2tdHdPnIGpnMGCQDTCBDW84RU7QG2/NmWylei9qDE/RQobtOFHZe52Oklh+umR4H8c9JgBcnaFV3ohMIF13tf0kIEEj86r7g3R6+3uWIFj0nOATUac+Ia+5afclwwdVmar98z/2bNgN223mWRvdUX109+uXmTO9nqZ/O3vzUvbcOzgkFz7l6wZKrvtmZ6p121ke/bN1UCvo0Lg+cr/Qb1jNp5gn1nIPwMIT0xe/MOeH3nWBV8u+TMKupvYWUEAz5EqdSe2PZCEWTk5eIa5eLFVzvMgAxWZUJAAsXiERqZRIBk8OhyEhkNIIihFRJS+cIb/D6ysQwlYNbfkijX9RGl1QOjjbYtlbGThaEa6BMalSE6x8dGKGKcEs94pMrcqVY62KTdFP3gs3nXvn29ZvQyIF7VsXemkYfgcq71+7Yvbx97JsLurfM733us8Q2K7Bt5mPbZJhn1IveUX6nQPrytu23NuiyJC3wexawLvGtBMSBLYU8mkQElwT2YMLlVTwmV2287YmHQtFuFrCEL4ZA7Lcw28j8jdIokZeCabeJFZBJX+MTsKHU6FAURguVhl7uDytjW4tEQY0Y6PApDUQs1EAQTKYM9kZQ17RwkhvNr9EDJ3KDnUtrg+6RgVGNPJi9/IZpluXql6dn3W/FVt1zgBIHUy6YIzh+ljFZGj+ZwxlIX/yunAt+3wVWob9HMOUDvpRC9zPNImtO+hPRsKIw4TjFv/pykXgqZZwpFCg4afzkVcaK48dqrJfZkjFihENGUmgj4yfEz6nNM3Z6Bmp7I9TNfRomamIl8KFmJfAfJ5NRg8pMM2l15Ap8l0zgOlJhtqs+a7g5PDuMrM5m52wnsrF2h6xaeUahlLE+u7PEKEPKiIJ4pIRYEZvJoaiMNun08q6SSISMgT1a28gxDlFyshojjjTu9+Lr9gjTP1HQVuba6bCkqE8yDVy9Q62DlfhUfVeOsCtOKBdvffSdu2+78963yC2Q3vjifcsXLlx+34sb533+4it23PgSNL+4/RZ6AQyvfrC6/MHVw78n+Mah4780HMPPCtklyDN3qOszEDzNg6eFlwX4lPiSCK+2g2vc4BofuDoM9mRBVoz3x7fF0c747jiMx1m5w4KCHax5TwRERHyAp7yE6R5Ky5nmwWZAWlHQu1w0KsaCcZA05wuEh6ZCCNrx80A7kzhhoO36Wjdeg3tKPIzW9JYiHjeQavpK5O06O9MNG+qGYw+/Vr2/et9rj/3w26AbrPyn71cf/sbyTW+unXPdqkf+dW3bj1fPnr2a/Au/Vq3ur378wX5gBS3f/8d/fL06Dn50Y9fhx/5S/cqTVzDH7/md9nOrjx9nFuPaxIiecnBoBb0jFx8/hIZ1vrvvqhfZCGe9VXIHSu/wv+M/5JGfy3G9HFoLL8ZHCXTDFERrHRc7IHm51oEOtAJTLh5Jqen1uS25bTmUy7H4rvPapBrTHQEWwWRSNgUtLXX2Oto5cAoSXCUzEfKhRnhHCO3yE3n8IE1MTvxvSO0aenj1k4WfQWGnU3jOJLUbvuHm126tXPrss5tHdrx6y6fP3LzhyTXzzj63vKZGbXf2gnPXzF/z9PmbwRuv3/vA7PKN32pp23fDsvmP3PeD+85YHojPX5wKmZpaTMGUOj/uXzyo81IZbmOrTB/zSzXWRVpTF+eBIe/KJ/MIMQWpECm8VzhWMNgMplS32k0X3UzZUjdSkcpnS4iPhJRCuD88GH4lzIbD2X7bIK6UHak23p3KmkmOu53ZRYmeDZ02RbWmQgSVHmJ8ONfAj2JEkyih7FUpNTWUQioO5Nka0kktNPfjSEbNn8BedWTioAZYooBvDQTeTzOJiekF6vWU0VaT2q2PS07msHKdku6qQ6K00LfNLl0gtV9xIqXVDNarRa9L6T8tn9XPLp21bNTaZmp6p/rUDH6rxEz+q9l9YHaxg+L7Cd/MWTTm1xLs8/Erq0vg5VQ/LsE0MferFzolu6vkNuIXpxRJl2YSW/gT+HLgrKlyfAgHdr5sFzNlBVcbO+XdMsvIQD6R1iJhjVOa72hOiScZH9mtQLzPp43vhivjh0jj/QBhqsDJMgE/U8kqCkCkJBU14eI6UcW0uGwfwEeE1o0lmjza4Glabu6q+wvD53313GvmzV73GZz7E6U542eqmz7z0PzmZ+qKc39Z+9CCRectOrujDZ1LFeY+/lRqzsB1TT10vnmkuoQtkN4FuE3ttUiit7TIChaJgDO6jdCCC15cJYicJyCKUjAYCNlsEMFyyCaHQjYxEAwMS6IsSSIiz/ePeXMJ2cQgDEkBo2wiS96MjSdYHmhSBJMnlkRWOYRjUXFlw4k490AQ3BkEv0MfIrgWXYzgV9Hr6B2E3AgcRuBu9AUEh9GnEFyCgCyBhPSA9ISErpYAj/+bkjolWJZWS/BWCVeVYpANCQFJlgQwKuwSoCBAXe24VX5PZo0y6SUOEn6YEKUYgLmcmqxvneEvFLK9tC23M4cozOe53Cu5N/DZ1kr3iGZCSScPVwraNV8Z0xH/+DAapixkFW3riDQYDxUnj1QItw8B7R4iP6U3GIm6JOuV6EdjQztRS84rhLSJn25n9dd7LSQRd3Z1nLgryhaqO97ZcGm1snyFb+Omf73dE28Hv5qd2zfL5FwMflXbDEX3/Mv5pR4iwzTLecEGMO97nhibSKQ8c6r/2ff0Od6mU3I2ocN0Fjam9vjNCZdDcXLkYoyWkRIwJaAJpBQyuM2ILsUFcaqpMTqYVEedxcFk0rg/TKVR0y7TpAmZTuT+OIxv0K1H2in/h0Y5SOHNaFpF7ESRSb0ZRb6LDic+viWSDjhMPOTC3nQENmcXu434GHXMW3DPwkQULKu+QPpL0iI42GdK2G2JRKujPPUP3baMhd/Ss0XTI1xiKOGzocTMZb6t3hb1Eg2EmD+Wi6GrUrelHkohIQ14YwF8ruXlFnhnP2CtbaBpVirH39UBOoLqLVGzjji1UYykO97UQRGjQkATRYgwyNeASdFgp0PSiPSehFolVRqSRiVWmq/MAXNUNTGUmEygBD2jD1bGDjfMsDUkRXF6/ZDsHh5p17GVFaoGcxphBB3ld6I44jRLZoMsoqFUn2pL/sGpQ5d4TI0KiWcM1oQSavqIM3QS/tJ3ricJksl29yJwfoNgYmxUY8j8XKNY4oz6r8C8p27jiHbR+xD/F/QGlgTg7wPgyuZ/aYZ3tACXsax6RQMu2w0GkfWpZrHEkpceHzCzwOhjRcIyD5PRJiDIZBdONIlxj0vP8G1xzsiyGaorSF4ioV0hVgjRHL9NZeI4x49nMvUcPxPJwKHMSGY0gzKnyfHHD5Asf/zAzDqRytDXaSJoM0nzDjkWtNqxNkFtJCL6hBry61+vVZHPPnu6OvKsJZ3TlWTnkp+fVEo21JKtzG/Ve3BIC+kP0/DDNDDaCN1gh2WBBf7aAq5r+mkTvL0JyNGyahcT2NqJRCApEUMnqbUlYE4Co5QM6MVmM3BFEr4gPhEcsq++3xmPxJLJ7MkFZ/GkgjOrZusFZ3aI8m+dquDcP05r8vEDf7O1qb1PqERPafvTV6TPPlurSb/+9VNXpT9f0jldb3UuOWu6MKU7V4PHD3HfoTtXGaYD2NRH7hQfEb8qoowBxAADyCgADGdiciYT8yVCSpjJeZtSOHvNDGTgLZm3MtCTSWfghRlwOwNeYz5g4GEGXM68ycAMA2LlCGe2ZEu32MygLHERnIoIphiIMRECPIKZHI11IRT3ZlUzILWvah4xj5onze+ZeYtoBm5kNrcynMKrRiI2Mq4GTLZSgQcaboTv0le/VMeQAzq0pFFrmWq9pANad48AvtoPkVqI0ED2MP37KxRdME6KIQ3wOkZ63VQMp6HLTahTtKY22RucIdxSE8SJGrQTP9ko4MJ9p9biDn78zqYzThDFgceqX3toS3mo+tu6jAu6m3a8q+PBE4VxqufMbu3eXM0lGyRcqO4Q9VkvsxCcrXZnCGXvUwhQdpuLXNe47nAhIevLQqHZ1wyLiU6li5nVNidV4E9mvXHV24jecg9nsSbCj8eU+MvgnJcSfcnyLWmz+PLxg6ooy3CVaBStimqxOJO0pZh1eUtPevEv2uLZ5oGaOomHicV7KNcNUcRTO+PJtj6626EmzdbSu8mjGsZ8NIn2JPeSCsw576TWrpe3ld4wgFEDMCxW5oF5qpofyk/mUV4vCma0dmmGM1ajWTrkpxJHhx1ax7eij5copmoiX9PpkX5YPBVXTl0MSauLP7kTfEo1n3pQgBOi4ZQN49EFQyfI++jh8dEHDYFxym5ya9el1ZtOFPupBcxUf0OssPj5voq/EMdKmmnB1fQ8cOE+Jo3zYAGHjChpE5Rj6moyOpGyEvTJWRk+3UsHJ4V4LE4e//hwR0Hu6CgsjIGvdYBYR0TQDoIubw8+CArkGe+0zMXPeK6Mcy8bSglNcTo+yZNffT4Zn+TPz2/N35yn45M8aionVCNHKMTp+CShJLYldibY9QkgJHyJLIG4xplCvD/2buwozodjHZlyK5UPGsXvZyBC1cMF1JFTQ3GLt9NCxTeiZJnZIllGLWjUQqhXkMXCKLPBbHo4TDoQPR5I7d4QLbRNrRPUaUOXQuWvT1zowaFHi6ZRduLopTJj9HK6o2PGIAac4hzhL6wPZzZcuPHkY6RhSlM984QjRR/bnOJAqU1wcOVw4snCaNrQ7GF2iskyvWBCzfKSRSqtbt7UDJ9sAe+kwdfToLkwuwAZXOCwqeZCM9WLzqQKOmoef3ybYMMKxPeX+EIluZAowIcKTxZgqtBZOFg4XGAXF64t3Fl4pMByGbA681Dmycz7GbacuSpzG/7icMawIXNFhlwtOBkCvCnjz0AhlSk0s92R/jAQw9vCO8Pvho+GDSYUDkRSLt7SsUMiGL6yg+suqwaTsxRoLuSKmRQTj1PAPFkcisdGimCouL0ICTUnFMQisBdxLY7TgrCiiqHB0PoQcqEQk6uD5sl2mg/lZoDmg7xxGjQ/yzEdi9ZrzWYKPiaVhHm7eZd5r5mNmFvxlbbXPI6vNM5c27o4rAfeJyDutaqcIEWPaENyirMnY3E6nCXoQp3BuxFuv1XD2+dJ7aaD7UkrhBmrazDGo7o0q4ZGjJ4aUc/XEfddBK0YLbKH08temfrX5eoC2USgimB+79DJkPqf9HZ0fK5lXvPbF4DbLwOxgaX355sXxR8E/0FxjMGZQPpXe5qjMYKwX7Vwated2q5NqlrGp/5mZjZTBrLaRWOvW5I9pUx3dzc8O3dRDnJOtxO+7wQpR6cDskVcaBPseC8jBUAgJost6o4iCQWlxCXnbF2wEd9fBFc/DavvmJPISdq+Xd/pMfnbJLhbeo7oCIBRaTtOFxeVaiS+ObVwbXOzjoBs1gnvmql0EwE4NINjzSDS3Nqs0jYWdUejz6nO6AzQL8VKF4tkNjZB+lpTh4vUvdOoaQoLGsMH0ScLDdQR/Fx8hpPbp2uouK4zAE6J7V/3+LK5A5qD36zJDLyJjXrmJ8L9wWPbNDd/SN18iVZEPQpvnXrlCr+o+fX4IcPl+EzpZQbAItVECFgL+IA29JIM5ByrXGIBOAT+CGAiCa5I3pJ8IHkoya61XmyFjAvXtf2m2YEoEKNAZqNdSk8z0aRsppqUtF24s3l3s6G5LZXmZ6cGewDTA/ieuazZ7t/hIqEw6OGUjSbz74wfGuHvoh9GoTHKxK/uB/1dfWIHMKGOourD54ToLPXHwRvxd+NH4yge9+f7dI3Ksocwm2DX+3Oq41pKm0lcL+mul+qul8AxCRDhWQL6PIXrqbKlo0c/BfZrWsx2XeiyonU0id+J2OURTeaS0TnL6Y9oZL3kH7pWXVNKSZ/obpfu5b9FD9Nw+eZN91fWnNu++7G673/xC+zzgQ19f00eM18Y+nyj5y+gDt9wwcOn0csEzDyctxbw830eKKhnlM/F6T0wqsA7nBmG0eG2Ybjk7HkgfE5wU4Vv6t2xto+LWIDFaRCbcwrqTrSl4qikJNtNqbi2N5zLqevI9lskjszYY9pwaEksWdqjAEYBdkXxNAtDFIiMbJ7cK6SbrzDrmXeZo8xxhpMRc0F5hbqCPPIr1hbjdfkWdVZ3b3u8u5s6Olbq1nZszaWh7pHu0W4kdUe6W7v3do93T3Yf6+a3d+/q3tONujWH08bRuDROE9FD4/pKCS7JCXfX1MHKRB3VoeNe8U8Okznc+DQ9l67rUuzfP6HLMjCEqYuuSs140rtKp2QBoqjYrtpXpHxMp05kba7V8h57jS6IK9gDX77q/Pln0bOgIHB2de1CQhVUUJ2m6k/kSLbKEVWYOwC67JLn6zzO+vYKnHvzQ0/0+iK3qpu2JFrW5eeebUqbFixAG1DvhtCgRiZkTCb5Ft9aeO3U1dMCMvDO8xcU7rlgRKd39mVqOy7Vn1774APqS7QvkD/+B3YvzmFng79o2WtHbafvqaaXmn7ShG6NgIfDgIUyTMC34CH4R1xoIjEN/FyPElOG+3rkvr6emJ6ixMhi3yRZ7IslYjAVK8dWxzbFnowZUrFO+unB2OHY+zF+ceza2J2xR2Is1+fue7IPlfuu6rut76G+9/sMpb4r+m7pQ2wfzk/6/H29fUv6WKGnL6aw/vb+NiBSQrB324624RylrdCeyvD+FGsm/LKqi+G9bl+JFxNmRTWZlFgw2dfDdHaSRKXQ2d8JO2ORpJocSiLyMpJEtGVEXnYnn0u+gUsojk8mGU9BaWnDeQspgGXUygTrWQsR5/Kh4IysJWqkq34qtmW/oPEg50RVJoQHOORNcVHUF8pF/VQTdeDxdqIlu3UmedWRvyV1IZraDZmLlrYcatfBZYfqAiQnbwuekLyQ/KUyPUQj0T6TrJRMG3Awt4DT7wgSmPzeofW/vuy7MOmoXlNjLz34mW/3cgeCJfmkBcHI/TfklwHvgwuGejONBKYfC2Nf29zbbrjDlfbN3A3MbFhVOIvcdXmcPxO+WQ8TZn6rXu+t91DCXjkc9ooJpyIzZ4U3hCEblsMPhJ8I/zFs4PVlrTXhC8PwNQYcZt5n4K0MCDPAW3ZzhIEOlE2KLSGYvPgPOUXkwSi/nd/Lj/MsH3Hr9LI21VkTDda3NKJJbUtD1rc0PIQrQN/NYOluRqttiCJdx7aeRFFGkpUjB+ykY3JI63zrWLMxCg1saJVM90lm8sjq3RH2y/WGyEffmOaO1fog9ebHTKZYre+h5YXy8YOsAds0z6wB31Q/ZXK5BaPXw3OGeCLJ2mxGzoAEgSjMiUK/AFcoNV349cIWYaewW3hFeEM4KhwXzOT7W4Rt+FODEQn2oJJlDDYlFxKZzrnzBua3Dw6tbDV1zF60dFWToVfpU1cv7usjZvsH/LuZvtY+uELqA0xfBH861DfSt71vV9/evvG+9/qO9ZnJ90f6RvGnBmNfqdiGOsxsa3JlYig+aGjjiny7d8Az3z3PNddYEjpMnbe3PtwKX2sFVBHL2wYebgNXF0FnEdzRDjrbgbkUKEHrSx3A3QkunHv13Ffn/mQuK8wFIjcfZAauGbhjAHEDQELMoDQ4Mjg6uHdwfJBTOPw2OkrzB/AbKbatbLX1Mk1N5O9vMttKTWttYi/oLYwRqmkgjevCn8N6W15XaqdPIdkZON0/FMq1X2OaJMiJWqVs9/RoXKP719e/6WnH/yc6YRqKm0G8YU6k/F/e3gQ+qupeHD/LXebOemdfssxMJiuTZJLMZIPAXCCENQQ39iEREdwhqUXAhZSKtSuUWlutFmo3274qZRFwI08p1dYoWktbK0J92tolT98rYp+Syf97zr2TTBCsvvf//Ei4c2cy95zv+Z7v+Z7v93u+C3ZX5FK/sHd8R2pMOj/BdwUxHlT8Byv3Plz2UEWhuwTPneTrWS67za5y3NXmyVzqmvrUv/6G2CBV2acPv4f/mA3jP1wTCyihUNQ2cQSNOBNWrxwK0aiteeRvDa6kGBp2f/zvMv0QIXo/0K2C3Gi1FsUyElQhIlDBhIz8ohZqd1mcZguGvUDPhlZo4tnQFqAetA5R5FWlsOuYjNfKm2UiJzLsVDbPi4XVcho4oUeqZk4wyzJwvWgJ84tzjt7R+ye6Hss+sN82kV4+dkevfQ/G8f4+dtXzcYgOXtvz89pSKWC2pVgR80qRBotxRTEPIE1Uh5OVpTVSBSkTLKnSljC2qwpWJgxEj0VJfxR3scI8OFBdYWRaSiX48SWKpSauDeDNgZEACfAMQnrCrWNHDYPLkB7vNdigZ9c3Tov6eo3aMB8ZKnr+5LSigxWJuXdSle5j3FQeXzRtyQ+uXy85p364UMxnlu7GB69gvsaVQSOCdGnPd7O/AcHlnGIxi0Ps4JHnZBKPAa460FZtkY3jyhqwVlppsAxXlOECV0xuSoYnJkpTUq1SbbG0TxbsqorVCQOVxypJfyXuqsSVlaZwspZnYzJNQI6mMOz8sUmz1obx5vBImIQ5ov6UOXIOnlhI94fxdE7R9k+ErrFgRPFYV3rl4wum/UvM5cUpfnrlz+/+2Bj84J/zZ5jLzEunAg5hvyK3wNqoxkVA+qWR0rpSWi0VPyoIKCyY99qilthBQdnnItXUe1AQ9mjYc1AwaU6suWOpbXgnEFhCSktEOihIWhGr/wrMsLJSW31NqlLruhQu02bApTWd4kdmYZMl5ajES7squysPV8I3MarcVbm7cqBScNLKWhc/BHb7U/2u7S7iitpZq5agVow80K6HF/7YC03zAiARaB4FMTu26w/SiWowEiTbg7tYMRCWsZIE9WQzujrwsr6dwko9yg/pOXvs1TOC5t6D3JQ50sfdYo3AEmZc1OUfbBwDXSjdZ9LJ57YI8/ITt2TfCNvNfptan1CsJdk3Yg6LbIm/eVnX9WGrZKkmxT7BY5/y/uUu85zsryepHtHnE9z2NJnY6AhJvuxjS66s7PlDkyPE61MYc9SNmnGHVvr5wnsKf1RI2YUsTKxP3JGgvgSz6dHNJdtKyMkSXFL1qCCiYsGsKbZqC6rFMq3V57D5E8xhMsnmMMnmMMnmMMnmMDk6h0mYw2R38nASvolRcldyd3IgCXOYbOVzaB+dQ3uktJpPo6L9nyfRmKRjzNn5488is+iwiRzkHjTM6+KjJjNXxtmw7RTh88yr1Tk2rx1TV+24qF0KV1zWdUNx/uSudCnjJhf/c2Vrasn0lFwoF7T9z5JVlZfrM0xGXsde3CSuQBZUiQ4eQo6RdzRXeVVKcHgcRHU5AjgRKC6PMRx2Wh0SnsJCfBLSC7zUhdQtrZXIwyCZojqrZl1gpcesmJfWkal1gkY1pyeVoHgz3UZ3UuqgYfoCPUmFQko15VHBjLwjA/viNSlv4ZNAM6ogo3JY+RWCojt2jcaAMs8WfqbNbll2kT7uZXD05eOA3Pq6FZlxbknUqNybZw0DVCeY80AjiFVN5eX8v8kc/er20mADKSmBzRhP/6tI+R8aG8/+8eLyW1cHq5oknzShVorHarbhTaxscm494BGhG0XQl/fLRaJIwlMtAHEIIC+AVztywp0GozFpJT0IR7hlcR3qRwPoGJKPoVMsjqWfmSSIvdDM8BrzhtY5sXOn92HvSe/bXoF5hpPt3l3e3V6aS0nMCLHvONsyB45mQqpefSXEbATpwVYQwFg8juE6qFPLeP7A9Hs8Mi1Sr9YG3KKtJftijVUULbVvLl80W1AvrZ3ZOvO7UUsx9XqFCEi3TQl7sejv387GayZ2/DehC8Z7lxYLS3yxbpa2ScI2aScnghFJlAr7ub+I3ePAnGkWan5HBNZbpJDrpL5QNJUuxC+w0AO1sL/wWKFQWOL3MD7vFZT9NmKxmITHQSKKwCcYXnPDSg81YPVIXn5kzkWPHV1h4IDJOo35RYH5shonBuC/sUGODR0n9KGT4v7tXeeOPPtLNnI+z2bsIRkYdzX6tlayzYIdli5Lt2WtZaflYcvblhGLacSCLdH+zcFtwCc8nHuV7yzEhVFUuTa6mWX1r4v2gFAkoKga3RU9FX0nKso0WjshNlUBaidA7YUoyGklJCiaxcVs3C5ZVW3KQYYBPv5cGkBYDdjI7c7YTwZQMIYBT15ixfOjIS/XQGb7pxJlDCHhhjGEWKSSElIfiuGb18yeuH779q7LEjNbZz3A8ALsI+KYNPzt2ipYDU0Vui7G9oTDgJsoiuNOLblQxuXmJjPhHnR2CjNfJoS1SVNTE8NzwuTtMKYk7Aq/FH49LMhCWKyMhMOcJ4uCRxTZij8oiHvCGk+gFbA4UmI4rBUUp3gJHns47LeiYNA31cySbCE/rLFKwJ8N3lkF0wFBjISFSlTCGnRoLOY2oVAVVMFKLkrvDUe59WNvsEi3gnhMztQ6mN4axvQjwQVBIVhcyR92aj7DKG2jViNjVjHQrROrzoizbixj1thufoTnJ46Py5KlZ9YFUXZgqAF0JW4IYTqS4ZjqykVnG8mmu4G2x4rOZ/RQRn7onJc/ayx7VnNSz57lTTY0kcN+1RS+M1FSkf1T9reTrWLQVonbp1jFsgPHsu/Gimf7q6emhFZskyofspTHW+73hSwJnNFsso/dfelM9vpZBb7/btL5Gpu5a2FOq/CkQ0geOcYsQDKzksWLS1ImH14j3ySTl+TXZUKZBkPsIqjgsj8QLYkJZsUZKqoANRo2+L1aZYEDdvy9omQCJm9CErQRYAkAInZnymSCCRHVQCjlNUEH0YMj7+wNl/NX7ZJAIdc3SIvpQRO50/RNeKFmJaQQyt1x1FVezH34XMsCmFXeKQ3QAIpq0e2wvnZHxSrRrJi8Pm4UYFDZEU/YyQz1fOrDweKU4ejGXnSuzBiyjOIOO7YfxE1bE32wuvr4jHLVWE85wD2Je/WNXg+2HxjIRWbrMdvdPBT/gmpu84cVV3ptuUf23l9y7zfCX4/5HGFc0OC+eIEUqsORlKtrlqP5B0KrGLNMyk7H38peie9eUehSfL4CS/IPf3BMM/l8tEBp+MMvJzjjgm+UXy1l84d+r4X/WYJ/4sW/8v7NS1q8s7zEF40JJV7RY1JgmmjoMVg8lWy72mt3acBuZK1rjXCTQFqF2QKZ6V3kvclL13vvYNmZfufDV/nweh++O/qD6PEoXRhdHV0fpd+P7o+SjdHPR4EagL9FotQi+aIwVhH4mjU0Du+eUFEqws7YVL4XHkMiioc4sg1cB9SjhiGit5eH5rAyB4hlX0oPGCgGTtebw27O61g38o05nuZjlyytKqCRXW3FE6bUTJs9jWBXRZ1zf9hUVIEnNBX3TItNe0xoERqFS7M93ypLNlUv6CrdmsC7ZtrrrH4/KfG1/+HHS0sTxK+vjaPkJWLhftkFBwT0OVG0WYWDeNPPFAorHfOiTD/nEbE05uYuiz5iaX+xTiQ1Ldclpohi863Zz+DbPjVveYvOP6E9+jRvz4+ataDq/ByPvpOt0DgS8TsscWAwoLI+9nhZJ6DwY93PZejnIPQMn9ObmHdPnx7rOTvr/FDUjgMIo2+SF4kb4PGhxCFEcbumeJ6zPmUB0dp6EMR+q33uw/JJmfBSaSyab+g08yY8PWQULjRcNb1GiW02fPfqGSsnplYu/dYJr2Qtik++jN404/L5HVd+a93quurun4PcuzyvXw+q3UefIs9ZDuL2fU5sT1LerThXY6lQdwPGfNwOybod5t2qYiOXkOVRuc8PnWZ/pHfXtnD1jCtaU0Jf9pmrq7uPRmVnZvKMyzs7xo+1bZ/lKetz0FX7fg9W5moqdLrXktRNMFYQXRcAb3gHmAXQp+EOfDo0lIMgF7XPPKBHXfMAhssmx4uskvfEt5auTLVeMWO18PMpy51y9Gh3dd3qdd9a3dF5uU5Tf6fv4yfF+5ENLdQCihgE9gUisr5/TZDMPRahR6MHyb17zJTyVQTLiaIeJDOb73ZZkGXZYde3FxCVsTqgiwrHR0MfGISNDbq/UoMPP7lpcfP8+c2LNwnPLd40v7O5ubNz43g4lhxCVmDH/hDL1fKOVgA3ktVnLbdSykwUERPAJfdIth4NAVyaXbbZWBUUG+0xm3VQho6eDxBY4foceXm9uiR+cvEmHRj6/qbFizd2MmBGZes3xUUgGF18IFCABVlyO5hqEARdQYKtRGb7tCB0e9d6mbT8tlf0WtjebavTz/USiMqoWH0NVLahIxmAB6X14GimeulerbHxcZCjx+Jvtle1PriqNhTxFlZL5s65WkvHZ+ZMEUo/vTDl+Qfu2Dq3M1MXbr927vTK2NWLx8O68MB7fmx3qkTKwQrCP7JzmcI5Jv2LiEv7rogXG8I9G8dmQ7j/ELyZ8V6hSWcs3wMUvzm30yxVF3oj3dHqB1ur2qfM+UxHiyY8O/fa9nBd5sC8UPbRf3hSCz/dt/jqWCWDtwodEq4Xvogk9AWt/s8iFkQxTaiHiBKhoiSlEfYgLGIqSAh2SA0obTusPGC3SCMY83idYCyFRYLhGxGKEUhZ2ymlhBv6ZGDviRMrMicGjWCDVpzQzZMnmLQ0MAByj9A5mr5BgBs2xjLciL0KFq7/4HGh/exe2nkIP3kRfvoL2Z3Z74+D+Ytaw1sUgKNESIsSiI0SJSSNQakHQPCHQRaFfKCphOA9j2IWJWMr2s5oBXOgewHqfKAHcmAzoMdSrZgMoBXcCL8caNp5dq/QDpr55C/iHrzsS9npnI5Xon4hJRwBuG/V5r1FMPxQnEaSByHANk0LokcQRCJIIoIxYRCoiDgGFpL0tLsSEutETVwn7hJ3i5IsiiZZX++Dgxl1kDl381O1BMB7YsCVn/VHhxRlymIKjuGkkPpidlf2+1/CT1zcr0M8DsaN2mwJiIEhUxQwyhEGkAWBVUcxkQQE93kAYqbKw5AQqSMaWUd2kd1Ekgm5EIAndAIwAMzl72BHRgAdTH8qO/ni7PQv4WW4RziSIwWEcVTQ8J3il6DHCs0FiMUyBhDDgE7mwIqBC6E09JbBRrdMHXQm8Z1r1sCD83Q++wZ8f6u4Cdro3J+gaQCbsXnWBmNiZu4eLlOyge0De4ws3DZfAZcUdzEaEZk/seGiM8SjzjJDGQ67m2zN7l94o7gp+328jOeVE8L4F7yvjvy+MMa8Lz0JOkW8L80OqNNAEHaQnYA5kjhfJ4CfKP7FZdl9uAaaZn3gaHY5vnPkQcTiAcZwAq8KzJRGDupFpAlK6PFwzHr4IexAE/N4Dr/sL8jdI9ewJJD78W424SCSoQTj3NHGKLl7+DayJfuL7xo58+bgX4x8H7578YFc0VwY3R6q0VxyUvpJBpgwFCI9NenYOKEbjss3snPIVt7fkgO5QJ1z+/tfTN64bsXROVymTyFIGg9A59+g34F+ZTRPsyGu7MhUGKB6VoRC2Z7iAppi0nOSiwYNkX5gM2mWhzVtUGQmjwPCGOVYhTsGCtw3bgje8O67NwTpd/74x7Pd7NzlATJg9DlZs+SQSAf0fZ/1B6yPisK5/eQ6MeZZ74I3z5pmeztajJ/EH8DevlyLnl/G4CGdgMqPL2XkMPivJQ08IU/SQOPgWTFe1khcUNZgHgwsq+CFhY0PwxOPl11A4Fg8Xt64Bz1DnESDme7Wih+WD8svyFQWGTcbILCxwQ5HACCJYk0wfCIEfoBeWpFSBdwldAtrBeoQ2A01AetMHFnBjmI4QCcGMLMIDGZOHIWZKYs2JhuT3iRxZu+8ecvNz2w5c2Zc/2u0mEPGb8sjMkwwYoVjT4nvsMKxOSBg19UkAwhpFAgJd3EbLHVI7IaaJHo+IFhAxIkjGaZBxbyxxhisbSdAgTfgJ8+c2YLG4cKCPqXVccp+R8KSIDssYQsZYZEZWLZgM4+6sFLZLGtYEEzUpJls42v+OgCwtKnL1G2irAwbADTI/Qp0R/uBkAHTiYFBlsBOHRjMg8vAEcDGwJvOrjczPoWnk7vxnzifIrvxefkUns751Mjf8ZfxizQMOkXjISSN/FMLFEVS5rUWbLEJmsuD+u02AEs2WcyJ5AmWiiT0XANKhAZfPs45ZBwb0WfN3HHbKFKCX7ROTHde31hNvFHnFEedkGhYfMl00r0gPf2KBRus9mRxndzdmp7PDEtUIn8UHwU8TtXiktlkgX0emWS+ZSZAXlJkDDRGTBZFFsyGOeIy2GcTAy8Dm3DyskwvZwb0Q3O5Qq5ormj2N/tl8see99/v+eADfqWrc3dw1XVKM/aSZaD/sxz1hdrCCWpxLNUizBKIRylVCH2bebFiFvkX8VEWqBHxU4sjiH1SdUBxpSodLY7FjqscGxzAzkIOZsWrDlcnqqlbqnYUihWi2R9F1MMPcEq8jwsKMoOiL468tbesMlXISrfNhpu7RHyHiDvEhSJ5RfyrSFirsxz0kONZx+8dVHL4HKsd1HppIZ5RiMVCbyFRqaNic8W2ip0VQoXkqCiEjczDbQehkG47UGHNa7qr9TGY/oQnYbgdOUddF/r6VnCv5z49y7iRl8056tlgmNe4a0M3SwrEjQi6Q2Rjalzc6qj5AKcSWObqLFlW4JTjW6aFvrPePPHbxV57AY43+hcsiUw+mB1SYuWmuglCq6DKi7Onvze1dsf1Id+teMfcgCr6fFW+Kb99bHq8iviG612+RYtc3jZDb5gnzkMudNFUK7JwM6aZlZw2TN+IaQ77Jc2CeWFxZkXh691qsbP1vl3axcsTGQeL3A55hOdJ01dD/qEgN3/Py75U7rQqtpq/KXZ2PIQ99jbSnnQGqG94ZkoNUA6TDe8UelAC38Cyah3bq3pShPHlqDeYCkXgXUiFO1Z9saocOLRDdZByRHClVMBybVkm1OrFRxKSF0iBFUesYZ/PqU+lFnnXeD/npWZviKU5ecX7vpdStQZvrxmoOVXzTo2AatSaBTX9NYJV9NY4K8o06KxMq0ulmLdbouztMqGAlpVUPAGalYYKge6sgBOHJ8UDPiyhohQvsWu1OA/DN4AhoRLAYwyVCYKmattKd5YSRym20NLSIOIFe82uYMrdDWOuNzMrmIUZkrUCDVnhS9ZglQZ/rso/BwwmevsGx3zbhn4zxFKUjll8e/lnLPn9kd5cxcAjR3gK7Jzjbm9fN/es0rPex3Vi7NbLQRqn86DlxSr0VPd6lpU8HzZ/zEhu5C/GeOeSeLJqulv02Dxmr7eirnnW1csLKlbOS1Q5FZfXo3i0ZZOswUUXt5KjaxsCQbn4l5OrmybXTk+X1E2e2+1TigfualYd4YlNl+k232KiAc9oxY8eQs0w39PqkqnmxpmNixp/2yj8qeFMA/mm8KBAZsqL5DUynRlYFFgToEoAN6U6UgtTlKbcqViKBmhArkoJ7khtPS1iWE2gYkHZp5IW6taPfF0HBdO+ZMoXqGQGX9WdCjNbfxfcdIQXhleHKe2qxI5EOJFI0AIpnKicIFQRFf78LfIT8hihBSROJhHaKs2WyHEJt5owUV3qS+rr6n+rol1QTaCjsODAt/aGS1ly1be0K+DmRvl2mexhJmsiu2QywSLjBK/YflFf4IEAeSrwUoAUBG4OkC9W4VRVe9WlVTdWCXuq8PEqLFXh4j+k8A9SR1Pk9tRdKUJSuErgw6x31WtNk1P1+vmC3zBy2mXbqHF5UpGLmzcH2EExPxke5VcZPYUtywnSx8hghe4xrGfN6u3t4yU39DfccGJ4W+WSu44yNtYCj05kcfjMFMb4lWEpgJ20gQXk59ylHDzrpG+UuXklh573k2jZZ5o8dRMCsuhVCv7QkvDW1/bErCUTcLMzLFKsVvvr6o7Omj7p8mSRWsiOlv2O8mVtMYdFKTALPl+td3b73qlqLfX5sEVQFCCniyPTQ4XA+8iapYd6QnaMxtl1ytGaA+9Fsb3ASyS2XmPA+dzIx48BTft63NjND+tVb0HBeewmYbw9vCu8O0y7w2vDm8M0PGo3OTJ8NKPzwAsYT7wXSO00zoxittVkXwReeT5ryktJJ0v1B8xz0uY8swqM7W7YfDfBfi+igGYmooxAVicgwCUSgziRUV8DoSIaczIxZdN92YP4DbH4vnHPySgCmpIoK+xBgRDQ5+BZkG/1x5k/l/68M6m3MOs+evw+POv/2AbZBr//xzY4KB/CAQUcgHYtUHh+MJHDQRXWn8wWwlP3icWGnQSR2XQdPOd+RJQFZgvRnxlUn2ePAPVHyexscAX+PF139j/HPSOjQtCVFIkZdxARySiwJwbYwzjqjBmP37QCnsefz95E12VvMnJ1ziHfGHkGSehKzbxevFs8Kh4XBfEgDu8H0E2gaNLwXk3SVaJKqytFF4tXidAJBhV3AJE6tJ2pl8zguBltQwLbT/6TJt5gK9vf2suUTB7cwQIAhmCdijRGk/5m8o3jr/9y3tvvTsneiW97/hnDr5U+R+4Wr+X6ZonmFncz2TsiUYkp5DJVJAJ85PgASg8fzxgCr3NU6GX/hWe+m738u7ytS8gL9GFoK4DqUceBQvpUAXmu0sEM3LVeHE8Wgv78SGRukMpzETOwm11JB4Xh0mSDruK9cXpIPc6t7APDA6cHeJQ6s7SfE/XPl454oT/Qh7M/XDF5mgT6siVS13bZlbNWtiaz4fN8KNyQPbW5ITbv4h63Ipn8PZNnrlww68rzfMbm7LbsVlIz8hWYs3rNAguMMqOeRkUugJRWpkQiIcrVDRCjB1uB7TKhfpDL0Tn812x6bFP1j/+tL/seVnbt0nnTWLsJLQCNMBqkmkBM0CZ0I4AyBlpYgiksrvGt4liFHHMnSU3Nv/24etNj2a27dmE9J8mL2Q78ysi70GbVIRCS39GcDEAgHoxFwgFnWtFx1gyjV2gXWitrLPPKfvyKDly2Q4f1nPZKNJUyE6wmUhXapEjACTZaxOCCBhlYYmNzRaPIGmIAZQc2cfgYfdyenUkqRv7Kz53u1oodPYqmsKySSsDbU8dMunVUowvoKSqqQPs0u8/aYxhVpviCRh2WBfzI9B2gVr7b6Wckko0iqceluTSQUnmRgGkDrmOuUy76tmuEh+X3jpphjuSln+VlLnqH1OdH0zaJeZ48ckr33me5sUjFxiULb96wZMnGznktLZ3zm5vm/3nJxlsWLtmwYUnLvHktzZ3zjdoO6Bn8CxKD9dRg2OAewx3wOcHtmku3W27YhnAXs2ZimU1spm84MwTaJFPTx+xQzxj2ICvoxV8hUb4+ZwF324Af0j1a2QpSiLxBtwKxdw7xIVVYJxCB6OVn4bOfYaCdgeEM6LyZoaHM0HHoaoj1Q5OMJslXFpw+9nzXfz3/DF6S/SFeAs1S6G+r0V/HI3S0pQNEyvXbrjnxQ3QD+YEgbxAfyvXfvtchYCGRYT2oZ4agN71nlqYm5o5RZur6r66+dacX3EiirDPeIceZHfjhXSMrgSoW7nfv0GArZ6KNyZpSDlLvHtkH/Ye1kF2zM2Kxe5/yaT7N5U/p9YWVh8wJ2IVzM5ozxxxR/8S4IMvWxWY1F7cRKx8rmJr0kbuaJ61sfjGs2SfS1MTrCxMzr6xtKG7ET62aMXfF8t7OxbZoYpmHz8PD+HZ8VuzmtNughbyzHXS2QpF1tia5XFqsAsgOyy5XMGC4XOjhdcw3eujl3HmdQVfOvHt89vIZMy6/fEZHz0r99XLh0IzLV7bPuLxnOM5vVl7OcfQjAREJ9DYR1qCzH/bIfgxcAvVjWIKywOyroUFmlgvxcM2YF/ZKIp1ZgzPCm2/mbNHj28AY98NOizUQc4w2Qq+yRgZDz/E2uKFGWnMG2kBvrmHPAyIkzJ6Pauo22GT7BQ2jfoFbgQ0QEgYIbPf0JomU/S40MO9Nvf9xzwO1sHGw7o3nQydYA3r3sGEnG/nzZ9asedOQ47LLqTryMlBmUvOAEk0EzYHD+DCmdor7JcKtz1afbn3OmT5DsCcDy+RbMivkl6TqsP2H+Hs/zC7HG158Mb9dWCuaSxzfLOkf1yozauUaPZJrk7dI5vIGWXsTs8tJL+zQCmrVIpJJMBF80oSZSWqtidaZMPyYJIGsk7GsCInBE6yQeCsI2szB+gQwURWgFaP+GG10J+Uo6c3O/sGKZ55Z8QN84Gf/wAV2XPAPjo/hg+JLI10yW6tzNbuDYCYVkDHuUAC7K+M43fQkfZuK3XQtfZhSqjn9KfoouQdaaN9DNuDEG8AH40yW5ZXlMzjqjg0fxDXXXCZHsz+Db2VvEl9Caq4fdJ5+CGa24W5ykrxNxG6yljxMKGH9kLF+6Gg/w3o/bhxzq9knFl7HumEMMfuE4MVp8WuwzyzTzJvIveSX5BXgZrD69/KSPTS8HwOTMQnsOKN0EVlDCNsxLywTCWMyUXpF5ugwl4aMfROnO//z3Yt/87rgBe63geHz7Ivir0YWS/8B8stXDiNEnUjFYaRQL7JRp1bk2+GQMHM/7eZ+hyIzfD4MghIbp3SQ3KM50FNCNdYUSwozPZ6f/znqGlMY26rtD1m12kZuNtgbCOrmA5vLnbJqVjtc5EZrgjv3DJ9uYDenc1Ny+uzw6fo6mtSzgLD9CFjYaPXiptca8S2Lp/48WlxpmihszhR7CtvXVPsqpT967DfcsaIyteUuyRRJlAJunxKm43aB2TALNSfZzQg8gbvwWiyaMAJiZjuRId/hdi7XMYMmHn5bfIR4pVZ4Lr4HYZiLf2gurGFNtqfS8Dxx4M2YgNic6TMYL7Rl2EW9H7wilIuPfJbhNvuSEMcs7taGpu2zhRUMrL3wEcuO3HQesD00tr0ogvKQHpVwCLcjIXE6M6SeZhkBV2SGz/AdxTCSViS5dTQhXbSwf/Oii03TGvYdbhSv3bJ85crlWzazmuQja4UG9HVxMfOdOQTv9xyQlM9xqdM4vQN4YdjuPJb89Vz6UOHnRnpQYFvZw8J8oM3FnP9XaG60NSxh6Z+urVbFu5U6HNjkMBpkvjKJoTOZc5h+vmCB0/Ob2XFAS2f2C7k74dfstXl+Z4vxCjgLAT2ekiOoCPSEGBHNLhc1rzoVwIHAuSv7YXoYVjYQ4T6bTb3WqwdiWlJer+nansJ3CklhofDtY8BsE71DSZAEkon4UGsCpVkVMPgIdiwn01upHcuxJqOUDQ/eGBOrvZ7bLikRm5TJ1atidbHJlfW3XX7r5Bqps748vnBydeUcj2KKmWPhUFVzRVFpkusWI/X0ffSyeD/HWbVmc/Scgnn39uTQrynWHla1ByS3xPDL+vwOvZw5ZzrypbCXNy1eePPGxYs3jQphzJvkloWLN25cPCqFkeyAEMXT+DmojOY9QsNyQpdh9hNYwSZYq/fu/yhZRie6PDmGz2q+JIOnGZKMuGlMksnxry8D/1p8jl73CEhPbNSPAoMijHl9MoUuPQwQqJx56aoETuuqnPhl0OU2PPOMXoPveUFDjfy8ugB0U3yeg2q2Nt2gmDYaR9RkZDU8s5M/I7NTbpHlsgDBlD0r5j88cIIJkYP8lIK1QOH/zjVrXtIbAomVyxjjcd/x0fKqWXwoT1TdhzeLTFrN6OJqnrSKDWkVTzOkVejCwDnR+Yq0GmgsiK7XVOVz7JgjDYvBH2Rlw4DLHPDvcKiAe/VRGAlwAM0laZJWVZ2SJG/wIR4uYOVcR/U+xFJhEg8jADXHdZytiXxtgTEg9fi5ROofx5BGOci94xnTrw1+8v1RBpXPFyfvg6WAJYBYs9IdZjyGuPb93AHVDHcHckQKq/h0hjPF4dMZI+iuhK9eblhKTG08vK9hmuniRZv7F14kxDdv5n3qdDKVvIge5z5o5efxt9tvn7sNJJNEnpud+/xudo9/DC871t906O9J7mdX9mE/u/3i3H7mCJMZc69zn8+97sl/7V2X35cP+sr51+3zwNAsrC9l7jYVq+P6Or8j3ZMf148OkRfxzXxs0fyxidzEsYcm7YnTp4c+ym0Q3/wxBoZHEtk56Bj3R5h3fv8H0zn+D3sMbwzQiEnigi4IbtA4j405PuCROujnRd7PxPP5PdhYP4YjwAbKFgpKDA+d26ofRLsX8/0a8Eh7diZ6fOQwcIXVmhdLA/IxGdY+LEtZEDVCjNOm3Oly5Pyny3UYL8B4HXNooVm+fQ0ah816kjWQytk5CY9CdRsHuo9vOXNmS3bmzVtuPgeOqzRfPhRYFCQNYyqMO2uPnP+svY7iBRSvgx31goCcGOARWRzHoI2BMvT4mS1bzmSfuhlvuJnTTvZzwk/xRulO0DtCe2haOIhvPAAsF+M0oomXQZXNcKLhVk+88YHh3eS/4YHWB3S6EyuwTboKuVGx5phlxS6XUCQSlkvILiRe5XnWk4nR6o+84hPLkFzePAUDzdnMlX+ITLYoohCs8psti+IZ8ZWC4k1l1Cl6zJK9uqoiPsHG8qWM3AX4Wj3yV+BP68f7TCQv4DMBvBW0dMlu69HqcpmNmJVGVCkCZGkW7kpRzl0pxjw2jaOsPEtMzpfCPc6XYnXOlSI7c5wvxbh5DbJNJcF8KRgFRwj1UfJhN4oLTe2HaOwchwbm68KdKtyGU8Xj3KciO5M5VZwDyw1akQNhluuFoHy/CipSLJ7jUXEhmv8QqZ0DD6+nBACBdOA33Cse594VT+vOFWPwWNAdWvzj+lZQ0zi3Cg7dqBLr0B0sTKZ/sRAu4G7hznO3eFz3toB1wb0t2Lo4nP0Fnsr9wmz7mBmaMPUkp5xMzXmF4ewr2Q7sRluA16e0EpaEn5VEEbwWl+AIg45txLfbdTvRBG9iaLQYMF8Z4nkzV0WxOz8hFXYHzsk19ZC+/rIdpDXXtyIFpd9Lf5EExWNjlY0xYvU2Ey7q0jfuCQqIk+P6HguXjo6Lj2rVaw1j9/jywvdmL84VEx4Z+eD9bOfwzJF7XbJ9cPgupMtdh7NX4fRIH5e1yzUv2uow9BPq2Ko4vDgBwhBwlN7/pXqSHTpXPWHyPdDVy4Y995ufyJ6b/rj2XJNjvD3X4cIjLswMuh/Xouv/2LrEnz+kSsDa2QRjvAPWjgutZb4Jb+31Bxn7eItHqdKwpvugLiCnQJpn7M2mZ+2lKjWbeaKuA1ZHShVF3a1fgTcI2QixJZIJJ6hh2JkMJBAvPcTP89MZbrBEcRz3e+TGvKqiDP473n/AQWpclW2zatsvPrlrYlHr/JDaWlnTtoTDemn2NvQgsiI70GRIahNtD2kWszmg2FLfMmOz9BO0y1Rn+4H1EP4zsiSG3nx36E+tGcNnIKFjSpYqeJ/NSdn34JS6Off9ZNn6aYmbn08uVoM4IV/V8aPZXp3HtWU70BHUhgpQWLPZ7GIB8u0Q7TazE7Gjx4YGILLXBtXnGurrmu3U6ykmgPJmP0sgVUsaU1NI8/2l7U1RbzTuDSXcnsZr6+LtdcGJS65taHO1zbmosnBCod2tBqdNDsUnRZuuWd7hZvpNdjlq5L6nZUy/Ge90ahrvdJqn6ejupmy/hbuN3H5YpbEYYU1iJkiDDVt9KSnXAOdaocET3GeVpVQHrrDxh9nlPyT/nV3+4ovcXATtPZZ9BHeMfBZ4wBWHYDn8U1NMzpTZBBf7wZF/7o1Wp9zseCgGN5LL6dOQq9+mWftdTsnkcWiCqd/nzOWhY3rPQOhVxi+ZG/ggs8SGVLg4+ZkKMw0Z7EpnWUnGNPgFd9TWL1ra2LhsUX1t5zVXwe+tS1ra2tvbWpbcCP+4XgqyXXrkKe5rbZdUinvoOkp0NRxI2CmJq8U7xEdAXRUXwi1hGqtmW0Cw7lo9wGxwQNqfVGll2SJ6hxnbHxg9A8sprlPy9FYDvmc4fM4g2UjuIc+S3xPxarglhAOjirhHXCcSBzsOY0Db8QIBrxN2CbuFAQFkNg4fueqTWAQZM1zBc1rkWwUvfvfteb98PTvn+efxbUw/A9gSI18A+Wf2fmFHxIItTEHz2xK8uCrluY5k5eNYr9hRzwBnvOJHma/Wj1mv0Lj+5+3DEUM/DNAdCXPa3GWmPH2WbP6YuiID4WOoi9k5OXVRn5vpIytRAC3c7/mXZzO+p/yan5/N8ARf/5uzGX/ucAZPb560ctLzxfxwZtJ1Rd5Qx+qasdOZdfMXS7JxPMPsmyAztF9IZmgflRmG34Z925t9Fr5n36fHcCSGcCKRb7LMdnw2t6d2gBxyN7dlTNG8MpVAisPvEEzSx/ApuHIhMaBZQW9nElV6HbdSMzloONN7hlMWThxJHGHmfP3cXBdf2P+/b8nu/qxB/ySGp9NJgONLPgLHDnvaTkz0X+GYnfmPQzD+xAim/nMxDPglS3A7OQu4cB7Aux0spISjeLzRmCzhOCbXEC8Z4jhG+Lw4JtcYY/eNvIH/Qg8x50otAF+miGIe/8G40ywKA2YdJVEiuSLz758T4yqCqxG9UYHxX85+bindSFecvWMZ3cTaOzXyR1zE/RmatAjsEEYsCbSKieUeiufQpZRFGniZBsvKnLOslwPpASM6RA8KwUXZ6f34sHjt++vFL+j73ZgetFqrO58vu2ZhK8BiF0DvOY/sY8TRPQKaD0U9cmI0aO5Cmo9/nFf76pwD+Z/H+7Tn7WkVmoUSWRK00aMwJf8ojOuk+edgeOP4czACesIc0BOe4vQeBUUNSxoxTRCQDBvSiUFk1JtSX9N3RjcQNG2MeR9nrHzpEeATG7KvHzkCMD2afQDP5PviykPIB7qiIjtTqgoXkUlOE4IlKXMALlhjofByv11z9LtlzeS2bjZtM+0EvcLZj+3U6nXy4J3XBkLqc71sWwwNtoZeYxvja72hQWNb1DmZ5I3pniAxRuEs3cTMTmdXMlrcVRxNLlA7C766vrT0pq9m35pWXdHYWFE97VuLF/N5jQnF6IT4O+4v7R31l6ZKWsbMadqwVKtjPtMJZrFm7tKGt/SKzKi/tDvPX/rE8s98JvcrbMp7A33eIXjQeqkSOVG9FkSixUTsJrZFEeRcp/QrRHGwE8Kc1bb35UHgIi8Pqi+fOAp96IZ5icuGTCxsXn/V6jtXs//iEanRtbWpY5m8Smj231E/a6nI+djw28L3iFc8zee1RrMzPgaLUsMgjqYYA9svpR267XX4T6OnOAOJgTx3H75o+XlO3xjf6hbCCHFbb8058UbM1Mo8HhTu8SDTDSgBW+2QEVbkjOHoWFAR6FLw+p0PtwM8RjfZQjs8DgHaIfntsBgo/J1xMVDZQ8I0nBaXMl76M58dGOcBWQPSsqZk4KWaWfHsEBwKzKrCptX10byUrc2Xh1QDJ8NHPoqXpi/AS8WmD/HS/4f2UJqtBdweA9xakANk9Rv3hx0JB3Ew87vFrgS3uqnDjk12hgyvb6uq2tFWVq9Lk5ijtyhJ3DIe0hwOELUdG+x2LVaZgifSA/Zj9lOgWyf6dF+HznfZqfhQA4ANag0/yjl2bHhA5VFkeRpYBUyZnK9rHstpmL/J7rvsxrvZXVdTS6fw/eauLqZn3s8m9jfNXfNbmro6AXergEdtH7kLxlOrFVKTryClkLUiTHmXSFiEZURkZh+LKCUGjzZwgaeXi/FxN3Q6GSe58Xp7Q8+997QGC7Pryh984Ctddm6LexZvlKbCCinWbEBpEmgH/ey0WWCieYizz/MqBMKzhkJAhk+CbFH2/6+8QMo+eFToYP9H5QUyshr0oJ1cD5JZFJ6I+JkN8wRRqKARXqaEKURyvh/EBU5vmHKkn96M2YlE1PUI7GDQ1v/ZYMYssoOGMTb6+JYzsEfMPLOFrVM6ApO2AxWhW4BLsLQahVKBi61XvpNaUxa2Xi22IMhDDhssWBs7tgNp257yM/NjEdwokscv2AqeKtQK+RouDBcmCmmh7SF73ioGJs0d49laZvts3mpmeqKuVAHbzlvUwL7zVnVVc21fVavfWNlVEyf0lSeKRpe2e2FbZ4At7+BFk2c62fqmwIMqcVp6htfRq0NfAyWcR9RGqFASYiN0a242QjcbodUb2aF6E6gK5q6KLcNaJJdVA8sqDKf0szFUrVYPVFM3ra72lTwV02J8rLyegPchX95I9UozA0ZEnjrI+deJ4y/nD5qneGenHnms5EI8jeZ96ZJyTzDaUBe75O8X4HN/z31B+nRN0NYQjdW9NZ7xZb9sfK7L1pxPS33cV/THWkwMFJancmJVXVyLExRX45H4sfip+DtxySV9iJc/YvbsMAuJCvZxRIuwjyOcxZfU7ChCJYDOEoZOvy/xlOavq+NI46V6YkrJQ+ZYgiWxPJLJy2F5DrM/dmRIfWMcrTCX+AtuAM5PvDNc4GNp/jl4e+WcDQSPUFinw7BOFTRLCyjbgZPI25knFQZVGLjAKYGolK9cEEiZZvwIIiaxn8qJgdDg8QGgC568vZdzhsyJE0wf9MsgyVU0e5ONw1vYMcXw4zff/PjjN48/M5HQHC22nRledgLj0pgDF+ucDgwwgVcXdwWVy7msa90krPfFbNUZw6zCovRztupmZv59nFuqA8MgTZBT4r8D/1FAzvYCbyhDNagRTUYz0Fx0EVqCLkdXo160EX0GfR59Fd2D7kffQT/Ey7Xd8i7p27vgp7PjgXu/N/u+78+6d/2m2xq23HHNDTvuXviFrzRNnNhw8cIb4Gd9w4ql9tUrQz5frcs+bUpJsR1+ymsbGvomXITM1k66ADus2Fo+oW+9+VvW+78FP7MWfH/XVau2f6ldu/P222/85l09y+/6EvzccmOk9Lp16zZculj1LA4UtrQthp/UhhurK2+8sb8Oz5LnCkoH1ctEpSJ1uK4f3YLlW344f9cDnd9mYfMnBgZegwX6Gvvl79TXBpj34DFYu87W1kRCHYRb/V0Cblk8D3w49gH/+2sD+scDKiD3xGsnXuuFZgdUaI61ldcQf4iJkbmGcq0YDfG2OBivjjWZ8wNk+xEL3y7z6Gm+KoxXt/HqN16x8Sqf8173SMT8xAT/i++e+77snL5yfZexcPIog427Gp5adRJPH/737BN4OkmvWpW9qy6VquOX95L1yfpSdpdtboB/P03W1yfJxex69osnV+Hpwm3ZJ06uOutkfyRb2fXr9clk/fBP61INDSXsPT7Krtnl7Poee/Au/n7HqlW0mPXI+l11Urjt5KpVq87ehqffDV9JwP/sb6Gdk6yBb8DNQvhk+Ga4UAKwvp9edZL8pr62aXgmfPT1uroUiRjfzspw8xZ7/vepulQt3GzC08/etgpgPanrozfTYXS7+G+wJssfoVgQicaD/JVz/bLTOb9st+6Xfbvuli3clHPLhra+Qd9HV/McLJd8shwslryw6AtmXxl/gHf1ko0blzB7O31/45IlGzqZpT3fj8OGgujafVjlkhFs6+Ydow4dn3M4QQ5wMp3Aztw4PJqHuXF4PCLON7+Z8/14zBdy4zieGTrzYUPYONF01Ci2sL9/4UV35Zw6xPLNmz+7bOXly/826h7G9MhsBzoBd0wuLciLu6WKnBdvyxVHrjey149UGrMP5CuN+pxDH7d/Qr9+t+7Xf/uH3PrHtfcx/PrH08+YWz/M3Z5sB97A27GhJVpStpmpVTFZNOv4KIZcdIMw24yfNf/e/BczvduMzSabRQE139nay7IL8uCG0XiHXP958Q42rMcXbDDCHp4wAOLhD88bUOXT9GytaIl4tbgRBItunnmd8mxXZR9OcvSInn0gzziTR8pAy+5xJpmrNy5h52FLNgrPLdk4v7O5ZV6nfi6AibAXPyguAVrwPQlz0oXM9FKQC+cjmWlGYyY5Tmf4QZCcSupBchIlkJDqS5iEhEemZZehwyNPg3w0VYsjUyic6he3i7tEWgcrYwC5sUrdSHMHUiN6ou5daDcS0IAd8NXby/DGvZSZZRvF/ZLM6sdX8JByVkjOX16RlOSm5sOzZpVP6YjW1hS1zwh1agXLJljwpcQ6cf6fA6bovPqaroXl9ZcFHM6LI4HrYw2ZopCuU96enYlvHfkr8qMYSqD7tLhTdigFFT2a1+FgRrAuR7djrYM66qI1PXSBsksh6+CyWxlQBIUZ6jXZWVwa6GHnfXWIjqUo3Y6k7egYrOPSCT3sWCRtpezSZd1s3WbdaZV2Wk9aibW4p5S5C/b2Dan8ypO8cGP+gPp8Rld4QKDTy9WIntECNYa0q6cpyz8JLMu7x7duXLJwssOUvp5Fe1yXNjnaFufFfGR/nBf9McVhWcwiQBZaHG2jUSBNo4eHeGSicAM6InXx8ybXbIHHgWBKBFGWRFkg3MBz/ASoSMnBhpcbBhvq63p73TTWHHUn5SPda9pGEFzEHdlXn8ClT0B7v8ouFe0j3wOartR8tvAunppMDGuCTehXdqwDPdPOLCOhV5mYpXtSiiQaoXpkb3NTs2j/Z3ZhdtE/Jyz99X0PPXzfr5cuzz6C53SWFxaWM936V0KJaBevg/arWfu72SnKWPsOgk0k5zWb3wf+6D7E6/I64XznV8KzvB+WTwGWy27C89jl/IZF+/tPiNOFZ/V8Cr/K/gLGfI1hS4bvclvyuK/qKWLguweEtBgVe5AbXX0I0ZFntOnh0pS1hcXkWrHJihWpSmqVlkhXS5+X7pEOSc9K/yOZ/QTL8CvbBaeguMPIHFbc9h2y2blDcJixyWyM+NiQ+io/Ok8wjZJl/WVVCuJGvobS0T1EACSI0dqG9s/eOfzW5wfLKmsbpt/+eeKHW7FnT0Lr69ubSPf1GXjIwzc28K2EzeIOzdqP83sfCL0aYp7KOr55FfkSWZJjrmhEtAOm73/op/f/eumEf+If4R8LJTqu8RzWxyXZmfRFLrtrmo9J6+J2lhBKG8BAi6cwaArYENeZ+r4P9RNRSDBFYZzkziV2UW4EnDfSF7ecFejZ4cd1lyqej9VGWoRFwAua0OB+OVBQnCpnhl4P6Fxyub+cvFeONxduY27IrvqDgqhZwzbcYVtoIzab5GIJu0sF5QBK1BChrlFisdooIdjqWNhtQU/VuiqCqtQqVvZWkNNV+IUqXJVEIRyCv++PoCR2Jdk3Q8wYT7SdysMKCSt4s/K2QlQF72Ku5viqrQlecRwol2l5GfVVFhHWN9TQ8HwDYqnOj/Es2SyfTR+/8mTZbHb1E1fd9TEXbMjCefV6VrlAXp70GGa+olHP2tDSOr/HuuaiuvS66i9G3YGKoOr0d5WEirZMnvb1MsUqmRzqHz87pYisvGzZsnTdpXOLtJbFXqvTYre5Q/6ZXl90ZY33utCSVxrNoq/0sc6uqTk849NCD2hGYbRTq/09/QslJiEgkF+Y8G8sb1oIfcGK+eZmR851zgHnMecppxiSkNfrdjC8u8Ma/JSkwqxG8akwDodJiKU2MAusPAQRTJrZi17wYZ896ijmmZR5xdxd0m52igi8tkF9bTBzjMUIcWT1xQ1zMUhXydE8F90Znkk2Hz/+qM4eKgwMFmF8+tKv3qqltFnrr5pUL2SfE5smTGxv2xy3ecOeGDn4k575fZsWX7503tperSHz0DdKLeHGjFfP/Yvn8XzhxeherdDI8Z2mXSyz91rKcn3Tw/QFSqgy1QwSl18QUACGV4zscGeDIRaxFNJd0klJWMszSVOHdFh6QaJOEKCsnKhcmt/mchnZL1yj2S9ceLtrF48mHJf9Qq8h1KcHgKdZevD4eJun+zxpMVxNFWVNjeUVTROzL5W5rIq9muXHEElFI08QfvaMF3vtk/CsBmeA+rPTeaKM0bVWAzTABN5LDvzQe8D7Cy/lCcxZ9gkPvFoFZT+vHKjCWA50o7XwVDTAA9uZBE92mXabyGbT2yZi4hHs6muZIb3yWy5NYf7MyXk0z/g7qZk8+zMb58xon7Phe+3Rn5lcbTOssmLTJjustOmmiy5ffMktt1y6/KsdpctLF/TN2DB50qJZrXoMvp3cwvPD/PlnhfbDMBdFyAHzEtPzjuzzE48mwNI/UMjiaQr9OD8ffzjM8vGHWT7+MMvHH2b5+HmttRKWjz+Ml7KY/BfCVA1jNbw7PBA+FhbCZSxtMnEa+fft0JBdP1mFtpTR/PsKZmf4/QqdqCoRhWznkgqtUzSFKPn594/qCTgyLB/4h7PuDxjp4oGLdPLcy7nU4OXMx2ts5kdLX+h0QG55c96K6nl2q2SNv+m3OuONkrn6DZ5If+6y5gllV5xssgclX/Yzi5zKXFzdbGNvZuvFEfS8Ke8CLRSjL2qNQQEvEa4WyIPiQfEZkcom/J4JLzFdbSKpED4ewgk1rR5WqUPdpu5U6Vp1BAjE86i++Pei4kLCyiKYO13YFYC1EuEE4xpb/swp8W2JSjrJvHq0wcVcKE4c5bUFeB5wnjq3N9M7fuV7x2dCaGjG787f0deRnjxnS0ezZqQ/CK8IJ1qmkF1fW3LR+k8tujpWOZ1lPqjtPjQ3OM2g+dvEuSiEKtBezSOqxSWpq6WNsIvTq80bzZ83UzfL5e4RzHsK7cWP62uApcQH6aKAlDOy0izd7rXuzW7qduACTlrs6LHOp/kW+Kielmi77x2faKI+X1UlT+ddwGpx1jSkTJonktoG62XERJnz42YTZQsnV3vMqZtde49khhsajmT03eSEUZyXV3KO41z1XR0nfBsxCKDCmYcbctvQ7PnXtaU+3Zieo4n2Kf8jmJuHqrUGv32iLZgik2qXLMks6BvoKu340TRrSXD45rSjTFiCKy7rrF35SL0FoZGRXE0Tl4RP5nJf0GNCN5qOL9O8rDZU/yTqSGGXlIq02ARL8cQmlk2pHtDXICiPlHldZLpYyfNoI08FIG5PKsqKZ+91xlLsdV9yUqosytCTBMBQBVYrUDWen67eWT1SzZM2ra3eXH2yWlRpdRBr8BTW4JG8GhuKsabTaV5MXXWnFqRxXXp7+p00yzScPpamZpq2t9hZvpx9wAv0pBxNQdD24Z3HEQwHE8HuoNAWDj4cPBykJ4M4EqwLkv7g9iBhadW14ILgqaBoCgZntBuV4PrYOj6S8xfkXnd6/Yy+cZUzRqulwAJ/2ciyfpSnQWEVNYySGrC8TwzwHCl6tOQFyml8RLkUr3FGnSutQY9lX4s5LEGbmmoy28uyr9VahJDN2dAkWydkXyt1mBl3uHjpdRXLll8ftsMbUuylAXXif13rNs/L/rpN9ROvl8Rsyf+6xsM+SDqLBK9XcNum4smMf/jnLF29ekV88Z+AcUg6jbAaEkAjrxs04sN3iYUoiPo1mxioTqUWC9jmUFw8kToK+jlvUINGghkTRU6Hy6zAtOxxaXx/jISKUoddGLl6XOtcdCJynXK946J18Nd+F3W5CkI8VWDfilzl9OFBdWCQcdQGnYecGGAxr7hPF7jGKol6xyqJ4rvqr68tr7JKs7fN92zd6rEqFTHy+U+FCuLeJTjhvXLbYFv2Bx0OZZIel2GG/YblIwuhP2tWhxtPkGSXR3CLXLy0BxC18NRAQeujQP7SyDt7XT7mhv2WtkI2pwQV5CNZ8AvktwJWhKBAKsVviqRFnAU7tITfk/DvZHyVjNfL+Aeu4y6y0LXatd5Fv+7CdLMLf8+1z0UEl8dV6qIWhwenRNnl9kgsNbnlX2UmL7TkZyYfzQLf29vdp/PXPpZ6p89IA68TJP/OaO738+UTI8vKAnLoscInonoCsVBmdmTyQaFVLLdMzs7Ce42EYcFJLz2yoLiK+IBGjNxMLonoOSVYTcG7xHmwf7dohQg5y0JWZ6G5BE9xxioxthYGiwqIYi0ym1B6+Aj8sgyJODF85NUj6mtH2OxzxxNeCXESZu4nueICrJwAO1HlVfqiwl3D9wlKdUlLzfCkmquLLdQ8ITqxhvy85uqwhawiX8ouv8iVDHrKymaEVtFbLnamgm64D16ZZWfmLoTol+nTqAQ1awUI2Up9XltUxhNMtpIOjBWvu0CWlLBs5iCeeF4H8bnh5wDEwXwQmXuMDl4tYYpdagpJNhSTIhylX84usnomZUun+ZzUXhCYbi8rnpxJV3ZNKQfV6+fZ/5xZUF1WVhmeiX86YU5TeNvEay+pD7VdMfsJjkNQyICC5gFNJrRAaErAi6YQqzDF5rXYi6ymAPEJlbDbAXCvMQxy0F4D8YztIqyWGoBWjEeRxwurwsfirOx//LvFOn1izfDEmkmlIYflyex/iPOyy/CiD/66piBUUVbmtZcErxR82R/h73M4YjCXZoCjCrVqRaFgMDrBY6uYUCUxTAVDoSo77qhAY5gaPvJ8QyLJwHkewHl1KOlM8rAUg7FxTMVK7MTrYVmd5PKKWso8fJMAMm3Z4fNNzvrafP5IqK7UZzeZrcVtCU95sau0eVoRrXlJtH2wp6ewkJSVhSPLhPnmQGU4GHe6nQVqyFJUVh2qaihQssf0Nf3/NJfuaL7ZaReMg9LjrdAGzN0umXlEUFl6/A/FQ4k0ivEvbsz+Gs/TI6Iwioy8LhWK16AoatdKZISnKKrqioWiUwJOV0GgKKRGnQiFiNOpmOUiha8qZzKRTiZcra0qI47B54efY0T73PAgyzfExYm8lQXzkxq3tESXFo4sTwxX1fQUFg8XTwsErq0hv00sD4fFaz7YfFssVgb/NpHvnb1M+Oym0lKg4vIbhy/jeK8eeV34Nv058P5JWhGK+AMTLJYS3wS31eazWP1+d9grRYpFq1W0IABQPfE8iz0COBmQTE0cHmQpmLDHTrj3N4dN51JOBjfzDW8Wvl08efmU2YsSjmyhZjGF5uOv4TfToiPka7djd9sNlzTULrg+jRuHd1JHVa29ipYNHyJXDi8vnJgo/jrAyPxU/8L9Qhq08Pn9QkRkkZCIZZFZl5lzyKhvCM7zDcF/Odc5hOOgduQNoLinUQGaq9Uim2ojtoZ6nXeznGtFbg8oTh67u9hN3G5neUCWnKxcgTJLsDDNMJFJ6lecSCYTSfV4Rk+wrGtbzVy1MswLFcZZBE1f3Tdwekt4zYqvd06Ot3zqlnUlZTOXXPPKzTfgI0fvuOvdwA33bPzO5kW9XyydWtf27S8Dz54PMHbTp13lFIB2yrbf4erhOlSlFeKw5nKD1qRYU6BLORwafrgE15VgVIJLGBoyjcyVrpHJj8Y4XeVkp97GyH3QRvnPcJkeVA4tlJV53OdtoRGe9438kZ5m8icq5PKosWZdku2LzHY8crsQpuV8DTN/pCv36ylxmD+SD1bPVp/PbCbBrW43kbdut+0CLEO3+y22lM3GT3csDorpBsLckJiL44HG5hTR0o2EJ00ACTwRNxyQEoDlxHCbmlvfYoORQgF08mjePbmI+R3hW5u6uCPS8E79pkvnBAvmtep+SOx1fkvzfD4mFfj4bhhTOfICjmBkpxCK7ouVYcKQtEcpSB0cGT5QVhaLaaQMozTHTUano4fJenwW6MiCivZJs5EMQ3driqKVV6a2KRg0zrhxRJAHI75sxkqWHuYK+vTKGe0rL58xs4f7AX0aIcnEcVmHd2l+2WSx+UwFtlm2xbarTRtsJpsJpGsTC0Gohhur3xSo8idRq//q2s+ir6Hn/K/6/4Esm/031/6b/98Cgr8uHEv9vhYD2zy21+JLsfDSvQo0zvDeypA+vZFoqeZUN8EngedqCugkGjvgsV6kKheJlapaGItUlUQKDXH8GEjhlBe6u9fqSAWDvsqiokJT9UV1lZVFVaSqsKQEBAaty4LXWvBOC7awzBkWza7CJVqeslhCgnOK4ihZUEK6SnCipKvkhZK3S4QSzeFKlbCMOyU7Cx4uIAUFJaHqoofjh+NABOl4V7w7vja+Ob4tvjNuin82WLQt9EKIPBzCjhAOadMaQ/sbHA24gaXdaNBcnlQ8nlHPxHszfUOnM71AOslEBmgJFAPD23W4jZ0c8k9CQE6n22B2ht9ID7EcCple9Q31Dcbg4AWzx0AwOzuM0sazbBrjGfgaisd7ORE6WRRM0hmrBZ4DjA928wa9ZHGyYQpm8gZmHBv+TmLYxzYkeknBZ250lpfbbvhigdrSetFvf1tRNvmD62o0za1O12qEtWXF13zjXp1Ybxn+3Xd2Dk+87YnsltUTS56/O3tR2YRJK+gtSycmyrJrv745YdCMHOE0k8bL9rLsq8Z0s1etqLAyVReJRSIRdyRYH5kSESOuiDVaqQlC0MoIAjgAovFK2KGqgqSp1WwrarGaOIWU0w2aQRNlFSlGLEAkLxC8k4wQQkLIolp2WUDqJr/XlKg4xaUErSXcxlZbr9vYJjRPTDGNYaeLxXq945IScEsirs3w7m2X4HLVVzlawi0Pt9AW1khjyZQp9cqEppJ66MpRv7b+hXrqqE/Xd9Vvrh+pF7vrd9aTeq0+maq/depUxvmmak4fTDfMNlP7Trfl3JmH205n2oBncJ81+Pjixbu1UMHYn5jlGAggdBYWZttwW1ubcc1NMtuEQ0PqG0Nv6Bful9zHfVP1KfaeM72wIdsxyLrnvB//3dz0qzOmVA+3VbP5hjtyhN3hk84Zk5lQDPfsDkRluNOJYNiVXd7dXFOmT33uLtuP+3P3Z2/P3eHvoRwfoVlOE2H0dD5N8BkPwIyHIraI2+sqcpOCiDUiCXKRpM/6Ij7r0xu7yWHyAqGcNbD5HmMOO93YLZVYpxQoXqGkQGtrLIBV6CjYWfBCAXUUbC7YVkC7C3DBrdHNURxl8xQdXZY8OWneRJ1uM9amPhmwHN8YMq75K07H/QWwDlhO6rgVvBxvLnUUl4BhHYnv/+Qc/HGc8f3rzpE/ikMcVy5UhJ7WKq7yrylYU/R16W7LN2332L/pfK/gvSLzEmmJeZF9kfMqr2hy4mecmGPSCph0Nwo02Ah3DHsz9TVjB1SpPrhMmw6XtnQKEZZEiZLCTkUzYdPicCKcDhNfp+JgX3awLztuKA6zN2H2hlN1PIcDwFxvHhUPJViNOB1lQ+l8VKFML85k9N1RcHk9RIhFkDPlKvWXEKfqSja4nCqu4nRYehxPfeSh7OHXso9kb3oazz76o38/sGfPPh1djseyh488mX3kKXwvTryEp/xsXvZI9snsr7MH8TQcJ3fk9qqXOd6q8eOaPSl1SB3yQmmh/N9I4qzHCQq4M+yMwLqIO6u/WaZ/2mBxphQ13RiMwP/A9EaLeXU5qSgvrzQrHnN5mVkpK3eUh8tJeU0w5AmWVwRDHNNlgOmUORUkQXO5UlEWkovclkgg4lLdRS6TGI8UFVUX6+4ik9nGVgZ0qqWaUg6S4JgXSH+gcRt5mxOyN0X6fY1kVmhN6JXQ30KCOeQLXRd6NvT7kBhie+vNQK6hsuKgpKxWvqvsVZ5Wfq1IHco+5SmFVihCudlVElRLNPMUZW3wJEAUFIphBRRrii9VzDot1hL1cCkoTTmKR4qJoxjDb/E6oV84JbwjCAJ8WWDfE9j3BKG2u/bh2sO1tJatlXiGBZHCmkj0GfXhgBn15rau0N/Vv7tana2tmV52Gg67HFs+cSCHMV7Glw+zM2RGCeNzptp4xs5LpdQG4na9mAszObDNTN/HvHbswOeyN1yr+0azVBoFmFse9JUm/W3BVfFo9vee6bMmDcvJmbMC2YHF82aTL/h6u86cXnq3TkW1ZXL/vNasN3tw5aRyEJ4mX4FVMuM7s8vKWqJfzabxPXfXzlDKGC2tB1oq5rTUgKdrDdRt9brdhV7BFAqEYuhR137fs66jvt/Vv1X/P+qZgKXMFAilHjQ/6HrQR/Wy4EyRMwSbDkOg1BdhIGVIOS0pXcasbvTQUqGIRbhZrCm73VpgjerBfaa0FVutJZKpIFRKY2wDC3kC3C93Qaw/JsRilZ2K/6VIkcZEZPZnTbGlSkpSKbZgU6w/wW6jTDXpFreJgqh5/ClRrOtUnC+ZiiT2d4k9ITEwJPaMxDOEDZ3OzS6Tdf3JeJxRQF8o//NMHMS8dBtsafDbprLNLd4G0gs7ZOdEApIy8IIM4wAwp3xKsTvqTIImFq0oJ40pFI0g4AcOHIWZBYEl6p4Cn8L8Mh7q8WE/m1byvejwfbD0yrvwdPmvb+FVeDFegxf++a8ynja3qoKUD98X7WiPz7r/pk9/o2uRPskfnM1+Ad8yOV5wUSUu3vc73JX94fN7s69XXRSon5i9Ha+PXvzEPT99bEPvwSdPPMtk7ZErQB8RmaxNfsNkbfK9kwiV7aUE1/C0J3ZnCtUUqETDhFLfIXIvqmKx0/HGxkaUJ6tfBfqIl7+Pw3s710/0uoVVCAm/EeehILpCK/iGiJWIJ+LwgkpHTZXBIkRsapHDRIsIr+AIYiwhBfYSJego4cfNyhTkYfUhFniw59YQ37GGMqdhSTGU8y0KpMWGBBMT+VmAW5ftok5PTlf//yj7EsAoqmzturequrp6q6ru6n3fk+4knfSSPekihISwJeyLNEFlFRWCCggo4MLiBm4o6gwuo4ijI4oILqPoIIKKxg2XGR1nBpd5Y5R/nuMskuK/93Yn4HPe//5HSNfSVemuc88953znnHsO9jIhmF7OPBp1jL3wXvXrkTPDgy2xGUpuTpIdp27bvCzwwx+X56PRkRfTD88eT2KANeg7v8Muwq2aqAPKkjpQD+uZTjAajmZWgsvh5cwmoNvCHmAhYisNaSDDVEIgQwhYDctoymhKphHnUWgX0lpA0RoW94AC3hg1jVpA/YJikKaDitWVTcBZ8AK4AwlEqFVwkQdEBQmd19A2OkZPoxfQ22kNjRiuDxtQWPgUBqVi26U8sZOkhk1sFWkIhbaOZGGoNRQoIDUcjPIAXuqGI3/opRvUe9Qd7KJ/3Tmann5qd3Hs8Nj8i4yVkxwH0dilyXHZ0FhqZHxs7Ma6mRpPdDOupeSgElS/omgNnAN+JH5s/sjyrvW47V3H321/d2jv0t5lOAKPsq8aPhY0M+AMZrp2umE72M4iMAViYtSJe4o4nfEwaR7MowOPR/ED/wF4QKlNxV+Mw1QcxOMaU46i5ZyGD0W9qUg+AiMRu8fpVQKuahd0uST7eJ6eUSGN53UXI/U8JFzR3lmqGVMNTUy8GWwm6hnL78JgAU3u4rRFXFOP66wXqD6AlLNIBUMRNBV/rKPDUoZkL+UQtMjiOUoHQQvYqq5Wn/m9+sxjSF+/+sjB/U/s/vXg17FY54L5SKbePXtEmF2iLlQ/Qj+FF0HXS++A/J4zirsW1MGNp64Ffx3d2DhaNV1jzQ+PCfyGjIGbHFehMeghx14yn3g0Rr9EvOmkjihlPAsWcrvhPxia10TZMs0UdoZmlfk18VWrdqkB+A1LDesMtMHgwHQ+HwE/h0M2WwSL3wItlRpO1lhkDWeRLWa5rNiyzMLIZg7xMK0zOoDXQGmncQvYBZpr2Ws1t7O3a57VvMK+otE5uCXcXuY3zLsMy8gWVmPmOEUHdDo3wCUX8NrvwrAlb2/YZCrxJ1Z2RO2RmgxJJEbxsnBcIi+HZCBiVx8g7k6s2Hhc0z5j5cfMmwLeDYK3W1t7B1cURreon6p/63wiarj0WYb/4di2lXw06ov4t8IHBnf9PLM4WqQft4jQy0fo50U8ewc59hMevqTI85QeHVdShxTzanm1e6Vvt/iMyDoNWC0YDtD1T3ptJrLC05Q1oUPFqZh7zNBsXuZd74Upb6/3RS/t9cIASz1L11M8CD3NQ5gMhmIH8G5Aa3N6HQfoOgQaupNepjtQCahKUFmZMgheEz6vo7pDXtCtBEAgtfzE4HffF3m0r7g7DHCRRZ4/i53RYTHOgy79LonAMmHfPgt2UyPIGw6GNHjxEbLAg0MwGJ8DRcVT1DR7osyMGDty3KBrzKhfx2J05gIwc9wITTTKtE5UH5nVrg5GaU/XTPhhd6tMR+kj4Bp17Yj6usEnwLd1nfUdqjSytXbwX+DwwmZHtHWG2ohp3INofJJdgmgcGOJhjRnTnG4ix1lE8wfJGAQJDxvQ8T/RGEiIhwWsKGCDtkHq0nZJDCncKTqDWV5ySlDLaXnclfQA3aiEKUlGGkrLazm+TJRkUZS0vRKQJJ6muTIFaRIjj6iv+HhRy3MUem+9BCXJSCHlgstWQwEKRq+JiBydgEwNC0WJpSohA5lMCr0S4maIcD2j7POugUzKKeF3iIj9qaxNIia2lEaAB8GixwHIzFWJ4JYH1G1gnDoBLll/RSgW+6EBckjpXLpjt5oY/GTyejUCr0P0wXELA6FPhNDLTHQqlruTCc9OQPSciujlpUJIMv9BWYrooudsnMvBOfR2m931QfSD+JfRL+OGO2x3uh7mdul32R52HeUO6w/bjrp0i/SLbPOdi/wLgovid3J36LXTuRn6GbZprhn+6cEZ8Xlarax1B7JG/FLmyxms1n5sepkFrwjDoZy72I9KtmY1GkxMrUSFkEUQ0iRmxFoRl6cUXkF2WitvDbvR0f5Aq8ID/uJyhJIGkBAY9vMgC2ngC/G7oo9nsBlL4MFmslNoTomDzTiTNokzmwpRJAYQs0YoZChFi0ZvSMMxyGKiWB8AjCSyQWQQi1HmycHmVR1A3ad+DcxgPBy/DB5aOpYFjaBM/Up9GnSpy9QvgRN0XL9N/TwajYLWOSLIPPYoqDBPbIxGa6fq1A/2/0p9wzQnz5Rr1XPV1WZ46LfgDq4oi01oHJ4h4zCJ8K2f2MWzqQ7QoOhbRWQbGfBLBjc9sTlwY5KTiox2tmRAZ+O0RvhlK8g4eH2xY0k12mkLaAOw0pcbwfNRWG+ps3hlOWej4xFvFBLSCnX+Olj3+9GfIVvjAGhSfHWpGlDTuq75rWYoNivNc5v3NDPrm3ei45PNTDMemJrOXHOzX+uPgigMFU3n1oo2MQZiILSu7a02KLYpbXPb9rQx69t2tp1so9uwD7UxRzZ5slFsnbm2YmlGuS3gBu7W35s+M0HTM6CJ6sTDWCi57bBv4Lvm5WLzYIFsiI8OWWSZL/pSBWKNof/o7AA2itFkaibohzhs+pZTBCZHh+FMqArGscXL5Wpx9M+OxP9/8SW0wjocGbRb4zh92AQ54l1grhps9o7ssk3+fGsKQm9Wq89lZlzfaWHY8yYYlJkueMhVaDaMnWBnmJq7lmVy5mzAvfz1n0mjRiMOCDfPA73tN9y36+pOEDON6bv0rtsvBODdKc0ZxA7pc9RKbceqK6++tc8UA+NXXbNjx2y9et+cpkTRtzwWjT+ufVBJ/adSTgsGySJ4JEZrc9ieNe0zHzUdNn9Y8VXFPw3fy7ogwUSmh82QBL2Tbm+2LCfSAcqr2HQY6uh0WrvWS5Zd03Qer0f3QW3AZqf9w1DH7/f3+Nf7Gb8/Mp63vONBUAcBV/x2BQIuPl+K4nUEcPWCrYABGOAAkBzPG99hkMhDlxQhVuqnoOZ/A2nwtCQo5v8XwWiQ8Q1vQtAlCmPxCQi6/PkrcD6YiX7O/93fODASQ5fo4M8IdPn5iu2vzAYrzsYsH4Aedc8Hj6qfVvwXzHJc/fbPL52xkTQfm2PYRpI44w1UPbiKKnsSghymjvm8eVkltywHqVxY70LIBaafgTuKwKUviYHLkIzFfwPLWPw3wI3obwQVMwQ9I4E4ElAja+wafLMyfHOhL0diONNPn2DGEsx0jNx7PYXzPGyKDlKJcrtdgSAxjJRwzGYEwljjyfVvF+MZF1BUGAlJsQ3k25a2IewzsL+tDSEAAEYM34g+jHxPdQzjJPe+W/qsk+izfPsAFdoawk289odCZjO6M3TmTvyZFadPwMvO4Drj9X8i3xAEbDZRRJefwXJFeujQd/yMXP8H/DnwF9Sz6HM8iglBQbmp3MwQBBg5cxcBgLBIC/o3JHfsz89QztOfKRPMclYvapwO0e5kyjxAG0e2bp17Opxqm+5eYFthu8Z8jW1zTOdG98SRyQAupa5BfylQlshScwCUAYACw6F3Nb6YneMP0EnFyy0w6o2RmKR3ueN0kMUNaASaSiwD67G7ASNVnR5xP+8XdOA0MkYJkDKY0DQrF4L+IAwq/QhC4lgXOinXl2Ev9QBx7hT6SKhhwJ4pkHoTA5k8jj/kM2iWYI2PRBexWjlTc3PRXsUaP0hrOCSL0nUZXHILpzBj0IAr1XJDcwCHIuBpYO4NBfgG30Q2Crtys2NLv3zmT3+4d9LyenfD1IacUt5UNraS3qV23Ds113HbE2uPHgXw2HHQuHjN2geXXK/ueemx2e8ROi9Qx9BfkbqrVdSHiuu4CfAaVsdJDo1VZ5dWmTabtEacVWPAnbeS2frsAQ2I+Yx0IBIJBLRmYLLLTmT4INxl1idjWmQoGaVsKGSP4euzkfqsMeajy1J6oNf7y0BZmSehCEosmRUEIPRV76zeU42YmwdAtif4HrwEliyARUKGQcQb1vGZ1NnoCztKky4kXfqQUJHsGeJKwSgMbTKZPNYQmRRZe4RJikVMEMN1pDVxcI5jSCOHuFWWCPbKxjWltZBkhRBSCWCt+h+R1ufuOfzGu0B35FdL5jf0TJ3YlayaPDFd7muc2J5Tx1z9Lf3t47sXPbrhsfOvVk/8arD7jsPgxYmPfvR9l6OxwTZp620XzNtFZDutdtBPID4OUI8r0i72YRG6mASzg76TuUPLmg+cHlTKnTnOA1gxQOsojQ3LV1uPPBfpTJvs4nQm0chygeGQqiIidW80clwgYMMRbEgSkwwiSUzaa7WjLd2kWIruMhCy+QU7wG0boT1FwmQIryaTy7HZibAS5k9ELDPiznxRE+fxErS+JOFHELRqODAczcyDolYNF3OjbX4ArwDZzhHqt85pddnR59a1No4fcaUcnT9n1vwco03Qu/RXbxo89uzCay+Z03bO+1f8/U83Hvz48UfVv8qh/ehrj0Fy4V3EdyGqgnpIWZJz4C5xUz3MaDiKnaaZUbFAs6hiJbVCs8JztefqwHNhQ9zxoBOGqQY4XVgorBSOln3g+tKpDccoyu7LE/JIMSMHymOKT69HAhxS4ZhOl1R4ARkefVVyjGFiSn8QBEuTNVhfSSYrsiqw370E8zO4ojoyOVyImQZSuL23SBxAfdjnjghQzAy3DhUfxquP7D6IDMhwKIIMR+Jly6SlLPh2e0fNxlu3H24u75jUMz0z5dx1+++5VP3Li0+qg+Cd6dPHjnmYnreyfnZm0srZEytq5s6pq8tOq52w5E839qtf//A6mJyKbj/0nzeBKd8hHiJyHvFQK/W5ItXSnfQddbvq/mI9UYaMV4Dmy2fYSmzEbnce6XeAm1/is4rL6UZHFiuydr3eYNAZi0bZhkDmZAZmSIcqyZLNZBr0ejnGaspjDXosyfHiAq1taTWorq5dagImk1ZbSzprhrK1xKTjHdnaWgXCZptNiPvjMK70N4PmElGb6/OYqNgPgovTYx83judjgVggKAjtEHdJER+Rc2g/jaheKguUpPoKIHIWmUn2LS6iQihbR0p+DlV+Lk7f2I+vrgU71bee+/ihW+tqs3UazbybmjrcObO+DkkAi3DTLclRUNNSUdv0/J1vfH0n+CJzYN5N8zrijRkn73Lpa164cCQLyqIMePedco/OGDAnqvOVPX23XzK5WE+KakPzuZ29iqqnPlNCi+OXg1XxLWBzfAd4GHC0DkCdPmzWucOJ8Erd0TCnw0baKCQ+qTLEfOnP0jCdzjqtTqsg8LzPxyp8SF/lr6zMgsoqqpq3ZNNUWRVTW202R2trPTG8ov2iRgEPRhIPqJc3wqlzkUiDAV6EUyGOvMMkFKKgP0oSPfAYROsbSKw0jTtSIAMMkV5U+whnp3DAIJnK4HSfMwElTH88//EF2KtFLLM+UABQGiL5GeIW20ueXdXGXIenRZ0dJ0MXC7KCG/963WSpoiP84IZDa5unZypD6apgw7g1nimTfXt+ufyG9ulP6Sf2vnDX6G+ZEeoLqnrHApp97t49+zuqQhlR7GhZzWm+6X8YdO7jJzdtjEQqx/Xqv+yceg2hP7Fb0FzwU0/v81YjBif8zxvw9uRek5h1PUsnKQedUEw+s7mD+h4JApHIRcS8qVhFFhk54gKIBKusE5FCT/AiInKC43mBm8vt5Oi3cPpPkKIsLj+CnRVKsOjXSrwl/16GohyQFXmPzGBUE5C3yadlVk4VvcdYuhJnSyYlIhWF12bk89gDgOANIu7giSKHA4xKcEDTHoxhHzJONQ4Wt0S0go83/nzmqkhM/TIazU0eo34VDrYbo1esvo8O3j/r8psG7/7j2w9/Bzeum7hmMA/nbmvYuvYxjOUnIxnxEfGh2pBauAlBgWqkFbT4RYOjwmgLsYToxGdZjnewdp7Z7NrkhXaNXQsPwyPsYQNt6njc/iJSFnbOHaP0lhgHRL+CTB9dX2hnCDiKFXmVfiJ1CLMx9cHihG/GSvksXygJUy4HBQLO2BAy7UUqk6YkGWpAMCdi2Sl5gWjDmE3KQdvy42sAffAlANe8r54EjTM6Oqee054cG/XcA+r+BBaDRep2dcfn6hs/gwNtYPKh19S917WrNz46+UVgbC/muiG7lN5FWair9l1u3GyEOvy0AmIQo8JLWTFi8VMaDvMGSyee0us5vxaPrpckH8IEFQ4IJwW4TFiPNvS9wh6hX6AFYoros3j7ZGuObEYXNz05gYRk0NB/jUArDhkg4+4EhVVnEnttyMzJ4FlThWPZsXgFuMkbbzdFr1g1dlEs3UXvGrz5ovG3r9vTdtEa8M7cPI7eRyiKWY3zYMFMJdFhmWaBPNRaeKcTOixOZxKWu+phg2U07LIYXodHLa86P4RfQRZgGTM5nc1Ci9myxU1PAfMAtFisLjeS/5LF5RSdwDnHapGtVgtwS9IBGsg0DXrcc93L3OvdO9y73U+5Ocbd7p7ipt3AZXVZJForeonLrA5NHYOo+INZ0SCieeEPaex+p9Ora7KOta6hr6eZma7FrqM0bXXi2zRuO8/32IGdWCUSLvlzUHFb7Fm7PRIKexXgTvAnvaDaq3gPevu9jBdfV9eYJdtUDdnu80ay3glhHBlH5B02AV3i10SfLM8QKUZ8weIAMahTyVQSn1veh53Cm5grSo60TSa0pxUPaYk7rQ/705YDKQ8w+D+jwjkLcRCD0jTMgX1PdtZMnZq5pSnqqKiJptpHfLFsfJ16i/p5s/pVpgMZ1eVf9bZN8FxanbM722aoD+2ezEbB3onqz+EbK5QoGkfP6f9kNGgu+oBH2WH2VfpwqeG7fI/4NJzRwXQaF1EMXgZmBTZDHMQNOd8o3wzPAsNiz+2+XXCX6UHfB4bjxg98Xxi+MH7ps/oon7eIX0wOXoBTjeQVQJPR2EF70VB6TV4jA30ajfSxC0slKMsuFwV0FA94XvOxHmi91TBL13oV2E53eKfQ8+iHaJ0Xe5X8oiULfbTR5NXIWkoBsn+PFVitAa2f5/fgylBIpiYqsiCFyY4F3PIBkUSdk8VC9QUM7bGCGZSKHnkSfmaTyZJD8wkNHDllhqIz1vJC1oRfqGRyZsmgKgdDJiUCOHYLhj21dUMdk+I0yKufgCdN1s6xm61R854b64/4xra2TIZROGfuxAmRKfT+XPeaO8C4z059sXLiuI6AsHrnvG2gC9F/idrBXIBkQZR6RzH7A0gp6HDBCZ1WEraRhzqozNGbEKyLjGa8CxitPuDQUH4F4Aw1ADT+BC+EUqGe0Dok9FiBbN4KnQ6xc9HOyRAdUtzebEhpyoVCcZ3ObjJZLK6ErtveY59rX2ZnlpbYHwkOspVtxW0wkrVjmTGcojaASTdkJuHMtbM88tgF5hogwThEcWwq5aVMkhSYHkaGcZu9SCxiIUklmSORwuTMqCjYeO7O2tU7W1NGv7Mtv97qA45oZsJE4GgaATTbb9ixIz5x0dRIfsr6sjlbnqCDgxv6xq6FLw52LCNrnL9G+mQhkkUe6pd4TfY/9iJJSmGWWeL0Zhma7pAtskxTsoWmaIYkVFMJO7IAKI/dSjMWOyNb9W6/x0NRBm6yPNm6xXqj/QHLvfK91r2Wwxb+OssOC0RX01bGwgkenQ7hwWokc6Eg+CiP6Kn29HsYT9Fw7DtrxuMcURL9wbkO2h/nOiDtCmx2S13JJiyCPQRhwqDoDgTtowIPT/BWeNY1NM2wGtUfUuoLiXhIK9K/+U2neu0vWuqaJuZSV4xtXvhAzDX4V3jy/AoYxbqlBdl81yObbzzIKLW81+kt89IwZhhhjnlGJLzhWPmI2ljDiCtMqzz/MBk2ae7QQL1Ylc4eCRwd8b7uA/sXOlaHKaeX5Kye9StdXZyZeG6doazZPYqWlyIB7SxiPk26tjZdIUSjzc1BhVf0wE9RHDCPctM2kTBul4S9cTRr6qJ5MZUa2cAryIznedGm6AxZm60hJiCYfVG3GOvEGRL02LFUJ6A6xU7Y6cPmoq/TJ4wE/SPByJIGH1k/YdhcJLTG03mgaDHiwHAS2+iY/lJDUcr+N8ZjHnv4sGSQcFpdhhiRSWwAAOsZyxAz7tkHJbxUMjExY//IxhxuESvWYRhAjPvs+M7NT057Zq0U7FnwxKrrt1587pTzLlu8MnFBbejK3WPvHzNidn3MHmtJNo1trXHGH2588xffLhmz5Xz2qmispdn2fNuIS+DSjvGxhT114yLNT/WMW87SD//iknvnt2fCNQZpVL6umdap2wF8LNs7/SLP/Pqeos8e49X99G/MGmT5Y54QTp9gqpGMSVBv7t0RAxY8oIIoZyVRNAZ8AV/EQRG8Xs7jHGirJhKh+a0J8G3idAImFMmRTeBKcYmEw/GZ+yTOho2TCFJ7Lh5HUwYQ5ZttUrIGw07ScnQndRJNMUoT8AeDCNPb7RU7NQCvh8ZLoXHRR41G1AgSkFJ9GMrjuH5fUWSTZmEIaqHhI25YLG3wsmeyKiHZ3CwR0z+TIkOGrf4S6GqFdVg7xvGKEGuYLhbaKJo0+G0LeD099eLaaYmRuR7/pJm9gVBZ37wt8O7PJBCu6DJEr7hs7kxzFD6nhv/V1pzKTJz+9pXJZmHT3aGv1d9Kvo3z77jyieXrCutJ61v0ZPPVMfS3SN5YKB+17RmkQknoQ4/nzSi0cx0H6l2AE+zCdfobhetcLDDJZhtOpbLZRL07xnPOhGIkjiUjMPYFlgX2BIqOJbOc4D8rGqwEJvxPbqWBM46kkp5CYqXoP4LEcpchYlxoIRwqEnfRKnUg4rrwwJW3/2rhX362YRTDtE/uGf342Jw65pf9YNPxfbdPX/b7O/+mDp6vvgAeuuSlD8Fj51+FeagByZXR6Jmrkb1uxYWOgd5pBm5nwrnQuxIccWqJaVeP4KOgF/QagaJkuULhHfpApBqnLZSV+RBucQeD5hie6xelk3iGJ5OCG/S7gbs0wd31NcUJnkoO40A8+lh7/2QWl7DfGcD3U7xH/RcHCFld7nvw2pc3t3bP89UkQu1jNnhmVfke/hg0/HVVb7amalJ7ru/D3wv+bqB78d77f9NVOUUSuhuWc/SLh78FS2dmy0dWxp7ecRQwiA+60LyqRPPKRDmpDUqmXbxGhFP4mYb5/GLDpfwqw930Q7zWGuP0AkzYbAgDQ5MGCrhCJ3AkFKE40IoNsUw1ozA9zDIG/XObE3x/0XuLKaKrd2GKDCcC4xSYPhyOLaTTFBl7Ep4oACS7ggx5VgqJnkiQK8krRA6mUn0YaL554Y/qqduBAFw3b7ht84RRY+ldX1/123s+BSOO3nxk7tdw4+5b335s+xO4jzCSH1ej53JTl++z2+MIYyHcul+yZmXZSZF+E3pjVhSdGo6YzHgdI6dnWb2eokUjAitamkZiRCgOq6LnbVm32ysLyFpD8xxbEH3E60mmvEQAPj5JZriUSZWmNl0cLmJBYI/emfkNO030uLGGKNxwyTNyZPNsNJ3LL79wB/gYTeDv22Ov37HloW/n3KCiGXzDDv/XeJ0mep73Ee8GqfWKTss7+N3BA0FGwgBLQOA7bbVSfsB50EABJRTJCgDg1pVbAWJzp1/yzzUDsxkvCYbOxL160I/r858++DSaoHq/n4BLPFeZMH4IHEPHNVZxB0TiROojzt6B5iKmLoAcZki8Rgm0gCKQLrp6pdJYxeDia776wwsrHxnpKZ+sj3Kblk69qbFj1qJ59M9i33z1mfrB4o3Lf9gx9p47H1hxr7p5e993b7z3GJZJPeoY5jESgwhTzyuTaplaRwfT4cCFaBY7Oa3H4Un4V3ArdNfL1/u5BfQCbrG02HG5tNK60vd37h8y3yiNlabR07iZ0gxkYAZAIGCx8H4t5zbFXFAPTKSYgezwZgPYUgdUFET7Ul7gVWwH6GpFL6QwV4dx4Wp0vM+g9OPiakUWZusjxHuJgHc6tbx5cKDwRTGVi8rjFBlEHHxElrH3UX0gLOHYmrnOihhYtBdd4RRWuFyuVio6vWH/rhN/+/712ZNfTVw+fhtgLvnsuiNz0mGrOgbcYwHJ514EQSbm6f9AvTgMp1yycaI6+Pb6v95G52Ng3W8fxY3kkU5E8uxV+in0pDZlgdbhcMC/M0AHWPNoCpkfUpdlJjVNWkQtgAvEhdIHOuOXOmD3xX11llH60e6Feo0oAVmAtF8CAT9tpiyyYEbM5Pd3yIIsywIFpB3SL6XnpFek9yVWqkccgsBsg9JrpmQz+vULNKNx2T92eTyA0iDkwxvKJbNJTzPyTHqqfCF9vqwhF2mdEmUGuFi3vwdT3gZiYA+gZ2JyhyhkjPldLsHsNJeb6WnFpjVoWg2Zoji8g9v+4tRbZJB+lx5IERA0kMIQCMd1CpsQ7DQhsxTjTwH9I3qEeJCD6IGHozuxFM73OgOBsEv9XkCptzSXzYhdrY/CcwpdU8rbTqo/gO11ofG5zaaY8ekxk8sa6F2n/vnRbdntjz6w6tbvVJbuef7SujvAmPNverPoowyqY9i5aBwS1BFlK2eym+ImupZpiHcwXfFN0h3SB54vPX/38JTJZomVA32QD/B+nc4nG7juivUVcE8F6K34fcW3FXQF1icVIwMuJRUBkYgS2BqAYiAfeDFAI17uocDj2DaxKomtCSgk8okXE3QioRNEvwhFBTe90OiUzpyg69at19HfIgE8Mil+h6ZvOlUo0bN5+AVTVvwiWVjeh6haivUTVi4GI6QqGlEqTmL6wG4z25GYG47jIz420ZwEL9r41MXVZkNl+ejWcy5OmMVJvbuamnNWZ3TxuU2j41UmS+WVLy/GDG1d+kj/+zc0wahx5i0v7VP/4qS3nuqzjn/9V69vnWWMwvq73zv6xFKdOq9Iz+7TJ9jrkRyoAYZnqCBSybwvkK1yoJcUUtB70TZQ2qZw/xirAx//Q8minWvD11bAOG+l7QdNgML+dA/w+2o4uyaawJ2eNAn9WCTDAwgaWKV2XPPo9GeKBR3x+nhc0nsUpMg8HqeEbf/9aB8APU2c9yZk6lAZkOnD3h0ldICu3KfXY/sP7eHVdnh1ntJfSdJt96JrK0uCo7I+jT0riP7YSU/kBrHwiy8t+NVhRvDeTCA+xgKlcUin+gpDMTWSU54kX5uEI4c98AhukfBHjAwUVbSVMK9DYjfAter33d010xvmjWxpbs+7tZd0PrBhi9/yPWA/uvW+rYX1Ex56Cxj/ZqJfjqktj308YerJTRMXzjtn2QPt9gfBTR//ThMD6nvHD6t/fnVlD4g88zsQI7nGJ0lMesZwTPqGjylq6j4I5paDcmL2SVmydXqK20BZcVvXSLZPtubI5tx5WTxsfLldADhAHzuTlkz+LR/KTSa6j3zeH0p5AjimHVQsEOBEm6V1dKAuSiLbMHtW9Dw3jCPIGsT6Utz9l+he/xNkCaJiQChbE0WgU4EgclZW9NmfOxxLR/fizw0pMugNLw1DMbwtDHXhsMOhILVxdsAf3Ut4mNz7efFecCe6N/o0oHI9OZgb+nA6lzOZ0O1nvjf64mQdrZrQGNhx1FjqU2UZmvTaurpUdXVZi0FuaTFUt+h02tZ8a6VeJ7cY9Dp9a4uhpb6+pSXfMWbM2LFt+FenbVN0SlulVidrtTpF25bPG8bHYkgBxOWUodWnb6lt8NbFDXJZ1BuHSj5vl702CgCt1qZFjIgBijh4CG3xiuoG8T20D6pSZI27iH4x4zY0ZDYxYlIEL21irhAPSRSOceKlyuQH2UbiFZtMh5j3NmmRbNZecQi9tYlxkP4hAF1axEBsHZbQrbjoO64B4qMzZy3cz8ZLiUS4ipvGKpHVEqRsAy7iwAMrwE2zkCDn4IDHFnMJHn/UOVUtTxs0tkguNjilsiniNur1+pENlfCB9qhLMIC/L046pkKps7z8ZvUSeJv6Dl5lr9FrvI1Om4W3+K1dMJdQb1riNNolXakoAL22WCFANgVdC9RZ4I6pmZhNT0ejrFVeob586o9WdVAKR2IWo8vIOXF8YB7inQ/ZGygvGtUctUhRrBG7r0wQqISIAGmCqrOXVScC2mot1FbE3HZ3JBazWC2UW3QH3DRlES0BC+22uC3pQMwA0jGyOjo/QKoUF5AoFwfS+AWkcPflT7GtNkBaUw+XpRLrzCUJgX0AXLGaI01QBSnaXkuLZL27SPY/vOzy1w5uWLPgmlOXXleYvuHGZd3amukLlr/y3Z/29XYkmwtXTslPrvz1qKgf/4K9r6+/Zv+ef4L4AMjOmXB+U132+J+mN3d8Ay+a1xSdXekOn/oI/OqiWVeqky6ahe26FoQxNrJLqAiVplYrXVFcfAbZoSEK0KFsldfLm4xGc+ItXGEK8E6KromGakxGEa9QhK01QKjx16Rq6GpREWGNWCPaEjE/sCFL92ySFArisQYErcVP3sggquA4M+bBY+Lv0r87Jg4U0sV6gIhtggFc+iMcHy4+LuVwIRUxGJCsNms0N1x6DZGG2Zg0TTLPXK6q6vYgrTWl+cb8ZyJN8+sf+8v2XWAR+OBGdXagZkldxP9yG7hoqenvK+8ELd7W8ZUONRu7EjQtVW6+7x0wavCKCWUP7P9kx6r9bXWNg+rpop7DuUsvsL1UA3WlMq2QuygHy7L12c3Zr7LMOdklWXh5aksK7q4EhrQnDdMJF2Oopcu9Cehwe6VQwKXVp91pyKXLHCFB8ktQanWHekNbQztDvw8xoVA5RzWVp0RclTZV+GKw8AUut5A/kS6WX8OFPIr2Kk7VHK6zWsSdTvDjAiR4Koq4BEk4F8Bv2G1Wc3HxPftCIJxOjharbrl0Mc0ng7lxg1xnI5pn+tVKoW8xsO+YOycXiUWu3vz05BEdzP2Z8oqWpLGMV/7xGaLpy5PFtEtGc0wIOucDEZz/wrzRM1LTazeNu2TlfOB/8/1MHZbD6B83i10txuE34B6S1XTXaQ86OWMvaKEbD5w+sresCsfjjyhmfTQLG8FfGwG+KZ9XSKR8L2fIkhxLW6ouO7d5WTNc37ytGW5tBlRzc2urAshayWQumcMbKp8r5ZW9oDmJ5Pc3pbyyRUiCe5CWE8aBcQfgjv0QUF0jw6KCc6iofIEoK7qIYZDctlAONPcvVEZ1+3v9cLp5oRlOhwshFCiXLWaSOKc9pqH1rElOFP1NFONJbNPhYpacTrIzJqfAgpEUW83OxY06Uri4TSZzLJ1+j7RtfA+94CQSNJb4F2eP96FRpDgJIY9SA2okg20UK8alWlbSSCLzmPrHX+86svn66za9tut54Ff/cviweutR8NHL6ruMOg/cI11306tHbtgsgS3qSkb98CWwOXbqvliM7g2rq9SleB5TSKftRJjaSVVT1yiN1oDJnN3Bgl0asN0IFtmAowxQ5UBLl0seYGG8XoeGj1bSqTCn10creToZT8b9rgStAGJ0mZF1RWE/ShpnSEJ/QhaQVV8QP+07nBmqGVa0+6liJSlkHdkzh4s1fJZjtk2C8LCEK9UNQ/gac2YQZOPBoUpqxKuCrkP77M5JrbMveGj/5dfs+uWS3rp8NNS9JXs3/Q/1aGBwtM9RNmfBhEmrVk+asOB++NwF2x6/8b7du39+/VMbF1g6BGCKC2rD1TPO2bTxvJ2XrV65bdvK1ZcV57FP7WCuRfbqSOoj5U7cXxXq6hvBddm7so9kaX12TfbuLG3We93esV66rsMLnkaY09MYzmQ1tf5URb6iG1n+5bVVnF6O0UKgDbQpdr++MZtyd7t73bTfncL+yvpg2IbuE9NKuidNp9NBql6sn1u/rP5kPcvVj+rmejnICfY2vzKyZ2T/SHrkKCqIZFqQDib9QgWoSPUNIOPyeGHgvePHCuKhOdhB2ZcpHCsi/MwxKt9/7FAhP3AsfxBtCdzqIyWVMLnnFNgzrc2L5epKbWBJb1YOloIipd5SYrFmF1ZBeHxK45Bhrr1v27T85GQ8lwjGdJm2xxuCp9K7rjhFBytnX8pXHdpV6/tH1eNXnILBCnw89+EnfWUTsn6PzVFuqDRUzQfUtsmvGPeq6tr7ni73XjRx2fNgyh1TXrM/CgJr7/tNufeCCYufL/kR2JNIruKKyc8oMxekwOIkWBwHC0Ngl/8DP7zVD2b4wd3u37rhNDfYYt9hh9PsIExnaLgdgmjOS1fmGKtB8LNywGQyhATWz0K21RTCviNEVMjTwfGlujk+zphVEA+khXJ/OXqjfLxTcSrhWNaJO204U0Pl7xDbiof7zhwgqp9AMrkokBHfl2rgnfUPiEhVW38siFtAJB6TxLraIJLDQCwVDBQxeS217Mnbd/zr7KJQ6um7t7/5EqgHE194Tb3jifEL3p3Zunrqjt/NrIG/VAdfOpJ64UyRqF9XHToIeFD12q9/fVQ9CN6+su6Ln/9LffChS6nTN2KajlHHYH885aEqgEnRU1XASVtETpelsct4n1af3YiIB2OwFk6DNJ4ET+Mmw49AEKLTNHySfpl+h6Z/SYOvLOAhC+iwb7Rvt9MripsH7IC3O+2wyw0edQON2+aG3OLE5QnIG/ysGNGbymOMpA/GnFyxaWO4OCIJXCwB8vqwKFpJCcwO3MQSfobN551VQKkCQtQfRYMSVazoZ0R7VrQGrLDH2m+F3xJPXmH5mREpYNGDK9/ioZmD4NoJUu0TDQ0eIixzcJOkQvGXVDXGpcdKvXGKAzVU0S42NFF8gBV/XBeU3j+/e5VgH6tyrT556ejlfauPXtm/RP14rCtxqcVgsi1Z4JTBu69uXBz9eponzkYiMGQ//+vQnNt+8+aNOzacaAG6ZusLKw5fOPvmVb1Y9iARxHYQ22qUEkeKRBaMfiM0tlrd7lixL854P7Lq6QvCtFGfc9ssXispkvQ7bAaQclUDBVIdqfAGMccBR76uRHiqzvqjYknETMK8x3Y0fPHS8+csv7RwoKnJ4p2HS2rNCVj/etP9H/0aVIEyZkvLS72XqX9Qv1g5V5y4JFQbjdZGZsY27xgEiXu2EJnpVjvoWxgTlaEuUUzTK0BZGRAygKczVSypV2qxZQNI+ykszVZpyDPxtDGud1uFjJ9yBiVFwpcJnCnbj0B4jl+HfSKJVOGYeLjU2OfQcdzD4Fgel53NH8MNfMWS8kBzywSw2uBK7vRMQBou54rM5B/73+tqmwC2gehbahbmE++uP+eiHQ7bjChIzCzclktUzXPPd7f2bLD3loe3PrZq46v7piSaQvTpm2+0GOvaVh8FjHrf9vkXBMKZKYExrcs5+s397/7qJdGOZUYVRTEPkfpiDylLSRGaHUZk0QAjDUSj0WusNNIRhi8TFIOiE7KC4XHDi4a3DAxn6BVASugVoNALlgII4t5AQFtWBkV/wO7yOrUG7zL9vfo9+pN6Rq8XgZdK8vZQ0UvU6o87Q/1+4E8VvjsoIgF0UDxOCjnjMEz6BOKJEwOHCkgh4AJgQ40Wi6X1ANa3sWIhOrxQDQbD/32dOuahcmOmbmXz/VeCvrBf/Uf8p8XqmFX0q+tGdnmFwXfV1aBZPfenFesQjTqQPRVGNoeHuvkZSjr91d5ENkuCdSM4fdbACQrazBWAwJVRMuBkewQxO3D5NWVujc0kGPxGoxX4KR9HWmdZEwpGWIiV3GE7yZUxIAn2rR1ss99LUnaLPdpO4DqXg4WDCFjhfMk0srQGEFVOICts4HAfYSSSd0TIgateYvbISOEh0mQJBcKVUaXlht9eNifkNqRSIBA+/zL1z1ea6X54ybWpisGvE8H56rjzouWDvcz5r6fwnJARTnoc6a0o0O1jAqKM8xg+3G+Ss3j9HHeA0Ss6n1f2+bxat8eNzV2R12XdlbxW5t0uXutyu/E1IZ1e1un0HsxPepeOd2s9Xs6no22i4vZnRcVGVuHvR/thheZxWspedKUPi/GxsfLsSh6U63frn9HTu/WA1zv1Dfou/Q49a9ToN+q362lZ4wMNG33bfQ/56AW+Fb4vfN/7mLM+xxKNUxbAWRCxxEMSsiKWY+7BJUQLyWLt36FXkteyiUUET5LEAoeYLCUTob3SorxkMsoVMy4sIG7BsYV4jIsXs1I5GthJmNRuq2MeN1aN/TPXODihdgnbOiZXpSsewydLx4vXab6srAY3qJ00HYiGxjYCYAHknHop2AdP/al0jthzyJC/Bc1LnrrtSRpCTFQer14HFKfV4qMxrEZmWQ3Fainc0UmktyFISNOC1o+L3+q0nAYCqONAHL1qgKjVcBDQGhZpKCdN6RVWsQezrCJYs6xOPFy0EN5EPIeoNafUZhV3XMUFWc0NDZvYEoEcZzqvWoI5kKGD9C3qH9e+NTgd+Na+BXfDLwed0NENPx/8j1JtT2QHfY75ibpRqf0yAh6MAG0Ezcf7wjAcBqsCgGWtLOT0jJtBWlTmBKfL5RMUQUyJ0ECLoo90yFNcvCHLUXGfXnbj4lAu0ed1uEO0qEXiO5/Pf5LGRY5J7jZIiZ8ew+U4G0p9NUhnJdJgArMAXs4+BDe5eC2RFnh9WFjK4n4bsTja0xTrugUAxX4+fdylHee31l3VOOnYs5et2tD3yIpbrgls7b3xTnArCAArOG/vl689JR8Dc449eNtey3pl8GbwwapTlbcq9UbVBv6imzmmr7pDfVl9s0gLZiIzCaGy23B+zUk0dwzZ6Y6Vjk0O+k4B8DodGWZOK3Oc1iQI+GiEwSgbDMYPObCK28zB3Rxo58B27Rda2K4FvMFp2GGgOYNgNHE6XquFFr8NmoYPZZZyyZgeZDUK6YYwp2jY9W0SfzSeuPRxVKbj2Hxm49FY8SWWAogMFDPxs3j3ueqRBtBaPlo9VA/qrrz8mudt0Si4D84+90/qG4GNzz/31r4FT3cv2z//qV3jJlsa4ODu4vin1Q5NP+Lj2SCkzIsHjEI26EBPHccvepvg1ApCSPFMZSa3+qN83Yhx0xi2IpAZNXoWwp3eczpqYGpWfhac5aGmilORzJzayiqUggQmlWJBLwsEdim7jn2c/T37Laux0Oz4NOYWi17IbkuDNK5BhW6qb00q1fi8F91YbQ4kQU8SUMm5yWXJe0nXOnRnUunEVwTRncs6Qef4VqHD3wH1HSEK4fdlClCUbQpUlDnFlHaESjIIvgweKgxXIV5+6HCpWiU6Ovv8WacPHsb+9cyAPX3CnkYYJ41e+4+JuLAhcbsC4mCUmSBpUjGk+kmjCilHwkfEsV4sunvGCWkt6sDheuX//qSmv8EpqZ+og8vUvdVTW5s7fdkV585dDBZdcHTC1eddvDrYc+u8SxvbbUaduRNqat1myAVtnmmzJEcj1HSZtZALO1yTz9FbRkENW6YJ2C78Yd3r3zw1e0bON72+6ilwzpVTRk6Zdk53Ze68xtV0ZLa9go9E2LjrvFNHC9IYp3Qlffc8d5SJRJgG18RTR+cKnW7zOvru6e4UFynySh3ilQLSszMArXRHynhjVhcBqyMg0zJ6EsOWRVIj2qdRbIV/elulJtjsnch0N/rDeoNddPGikJqWn9Y9jZ7mpSaKE+HEhFJsMyWwyKBju9qxC8YfzraTRX16MUu1i+2BdtpMt3clmpWq0tt4qzSgt7dV3Vu1p4quErL+LMwmLLixI6yoRtZtHMRTI/IjukfQI4Lbmk82w0Cz0nxvM93cPGtmCcceLryHjJfCoUHMB6XRx2bfcMnqw6SEdRpzAxn+/MFPDmHfQokzSPRriBk4zb/lhjMOh/89IxQQI6y96jT1U0bYsv2pEXfc83TWjngAfPojHgCf/ogHwKf01ZgHBoNv9q08wwSz1t72yCM/77gNrDsz/urFxfEH358Zf/Xi4viD788a/x6EI+4nvsiblZkrQsBovNH4M+NjRkbLxPiIXg+cHgudjgcqqpLeCpjRBkAD9CpAm1SQCZ5MLiMGlD0WAKEY6Z6gbc1UUaFMkz+QCsDAeEHoFqBWwBZUQTxOTM+DJ8iQNaSIPTB+8KCIzM/i6zGiONLpUkepcoBhFbYvf1Iy/2xsJZF68SRWYC0Ww7az9w/mx9gbZfGb195fdM79a341tWnspErFXxsu7+mYt3mzydYFl67ylmUCLfpQFDKGuL8VPL3m6r7DXy2f6gm3T90ysbB7x7QxHeC+RRjFWNwXnhq51mMGQ3WKmcsQ9kpTO5UFgkOSs06hQegS6DuKllO5nuZiXJjn42CrA6QceQd0+CVQGSn3x6kqTQSkoV8BOqs3Vlw/Fi72Y0tUlQtpfxqmw+uqtiIgS1dl/bjmW48RGFOEfn3fFzAFTxQOlnJq3qDyriLpBgbyxw6ROlYlAmKlkyxS8Cf0I5YVwTqSiOOK0llMy1ym+kab9Tc+9ut5k8fNPXiu0t2UnEQ3THu29joPuKLJKenNo6N80jkTTLrtwetee/mqByOVs5Jts3QxfpR6hbpoYhIejCAuXXJqzExnksf0qlU7EI+No0ZQG5SJnLJSgdrRcAY8Amlfi6c7D/LNyUC2NuPNQn8iEA3HvFEtl0foTiczAjK6EfXGUyNrQ2IYhFuKPsPWRCYaqk7ci6CfMVWCNEjQn8AhEYT9Dn5SOJY/i7EQPCQ0QbYI9q6Qyf2juV1HjJJSNfoz5a2J6zs0FHZCBEJXm9n7Dz6t/jBX/SLcsT3my3aNv3EuaB2/patjQtfKa1Yhzhq8eaWvjOGj/rw+BF/qciA2PHLkje9Aubr/nSPbt+d8oxOV2x99CFS+uXxJh9pLGEx2L6F/3SanZAlEo5DVI35Ux6xR3yQ5e8g4pSfSv6HCVCX1G+UaW8BkyVphFObgPvgKZHdDwDucDvhPByh3NjhnOunLPNd6bvfQ53vBghC4MwJmyIvkVTLtjVSELG6cy6TgTgSQoysqmFhMCUayMTfHBQzAIOh0AgKajMDwEYsogYC0TYKSN0SlEoId9NgxYKLtvC51DAndY+Kn6fQxnNJKOvYdy4vvIboTC3/IEMTWIbEDl5ecXH2FHzWJrSWwm6wNDZT4s7YO92NjY0MwnZ44Z/Fr+U/Nij4jXVv1fGpD9Nw+9dSSBbc+cknQVcM3zFH3dl3dWFb5wHngT++u33b55d/P3Xv1itonV4wZtbKxxRu46Fphp9OTXVCqAXD6D8w+JO+aqI+UFXYYh5DXgI0AOEPlITgqPjUO2fiD8X3xV+KMJmaLxWK0pgl80fR9E6yj6qvroba+vswE9Ca3CZqqIj4fY81F6EyO4atM5mpPT2BuYBlO2qC0lFk0Q97c2otX42rr64Qcwvc5qqVoFVmtjixVLVYHqmmBrsadNLTGrLbYghE7LsjOp3gvTYzs8QMlK+hYsXhUcfUPXkNZwA0cMkR9Eeri9JezetQUf0opvggzWeWiy7YoCDBXcwzOtQsgbq9DKovZd/SBt/vveWnmyKvOP39DTXPf9LF1iunKdXdvuvu1mx6b0Liqd+5pavMaYJljv3rKItC9f/6k7vOfnje5JV9ZqSjjtyxcGynvsuXFtdffMGfSqMl3L+5pbqqq3Ny//k4Q2qjU6GtHnhmH69E4VFPPK5uYMrM1uzEFbq98sBLuC70Sej9ELwgCWzAWhG4myTQx9HxwGYBOAFaWA1s52ILAKl8l7nQ+7oROMeYHVTGqmq22Vker6f+oBo3V11XfVU2/Uf27amio9lRXVNNcNa2397iB280Wq1Mr/UicVPcTF27Sn4RJhU0hGftmIY37/ZBKMshuxH7wvuUS9tMeIvlIiIXP0BobDEwYke7/m8oW5vp29U97B9/bc/7b67u6+tb8hLrq0XueBNQvQOD2R4Cybd3oOQ3tHbcuQ1Sd9BOq/uy5jXcDW6nvEdLj05CMTSGt9Knib0wCbQ0wlpdJCbMopMskizkhV9ekBbm6rFquxk6EETwyzCulMlmSyhJpdA26wox+yxJCuWip0aZtjC9mtFXEYHVakcza6rR5nQQoSZQCEm2iJapYlZYzZvvNYLoZmG+XH5RhnQyelV+ToVYGWtlSU1aeEAWtQ09lHaHUMfH4sSIc6uvD2YWl1iJ9Eubog65PDuJ4j/jeQewgIOgXJ3gR78BQfhc1B1dGG2ZvosIEAIKAJutUh/JlCekDuL0DHgCgB+w0ty9d4Q2IE6ek14CPf7gF3P1FeTgjtlSkfe7ZExeDCeeWjZ733LSRYwePPfwysyMTiTtdSWOar5316akR8C3w/uRaPm1MZuKRzKRM1TvT1z5WlT3lB3PU+4u0Z57FeUtUFliUJ5IJqcIsSomskMkKadlirkjLibScniMlEK0TFVkh22GuQLSukBPJCkG0ZLRZm88WY4xVMS6d7ZDMunTWvFXaKcEXpbekb6XTEuOXUhJsks6RlkhrJEaSQuvN28ywx3zSDLGgCZDGIuvRIUf34JRPKtQhA0aW5YhMLxHWCHcL9DUCEAS/kBJojhn+YDQypT4AaBx7sK52CCEQSvWd8adKpH8GFt1EAPXi+dCAa8MvJ5LoILLgkEV9TDx2qDRuQ8M2PGr/ZsAs/2bA0FAND1mcY551+2vwkHV21cwGIwZ1J54oi5QXR6y3c8HPZtVXRsqWPDCpdczgVxdvoMVsWQUesjK+dsYvBu8Hd4Klk3OGuIEM2YKaWFtiesfolxLpU998/TVF8p//wF7NbqYCVBV1mTKag2A0C2yBFQGo8dq8MO4O5yi/6Iec389IBtluwLEh3mzWkkBQcDxV7R6O/JTE92kt0KbOCvWksTVibiALsT85JB4mrXYGsCGCy8oSNg4GSmGdNAmUlbRiMW0jAMRgMf0F2yQB9uqX9qs/qC8dfOH4W6AxsjWyoTo+9pHU+uqbx43yZs9ZcSGcoD6g/p9zl89K8x2z94IQ5P5+z62vHgJ5UPfyc6a6Tz3Txj9SVZZVGbC3sSo9s+O9hz9B4911+gT9Af0NFacuVrpGWUHMUes47DjuYHiP0wN1AVcACjHiYpVdbDwEt7GADXH6mEsfp4yKYEPSWCkHUrHao9Lj2+br99G+VGEQAS7x076B48fI4xfQ8xd7DQ3Fu8DQw+JUFEks1hE6yx9fVzQN6ugPurfHbo9Pj4QeuW5VzaixI8H66y578fD61bdt/avvMm9fDf3N157C9FfUawEHTHKzRz349DkTtm458tct1xjqqJJfj8ki2Zij9ihW2rPZA6BH8Pq9yADyau1KOkzKk07kdNlwWKyJBBIVONuCtwVEk+QVtZAeS59DQ5pFykKgwGlcxa/CFEqXKlzavJ52zxQP9LgoPzjpB35buRgK22zIpkQPfBDZpgiZHkvj5B1kpH5PDpeTY+psGxWnBZLerJ8cPETUfoG0EZE57B/C1dB/5HAnRWQ5PKOaQO7sRhZenJHNZPcFplx+sdF9Qc1grnpKzHHx5VMC+2a0vGt0LamGr9dMjjnfbZlB37fm5vLzJl0wKC8MjoxGa/xr4NcXTDqv/OY1ysxQ8VRgdWhmKdaN+GQtwjx+6ufPUMLpfyhTpUhWEAEnAkOZz6LxRux+P+IGGegjrL9YVJPWY/UatPnI4l8eJhTG0q1/Uf+Wnv69HvTql+ohjuQF9Af1jI7W64MBM84Q0GkNWbPoLy6yGTjLr4jodvAQQoxzCv2InZCh/35h4ETx5eDgwcMkxpMEQSkcLTWMkHDifRjXPWK5UnJPkF6r/q5SXSeVudIGjr98UqQiSp2uBBuKJ0CEnnzq5mWVYmvkZvBt20rgAM+go5bIzY3DdCAx/0rqGaVSH3AHIMPLPNRe4Ae03gcMlBaYWS0XNfn8mqDOpnCGrE1Wgk6O1GOtQoeVSajT4zq4MBymon6Oo+ykJ6XRYLCLWsoLHLTXa6/0lwSzCYe60AenSI0RO6LIkGQeP1BsrZbBjeqL5mGGJP1Q+f5PDhcbIOHtcJek3mJIH2Gg8P8ifM9ciwP0/4+APahXH9026fD/FKBHMlcdQz9NarSkqfuVns3wTgi/guCXELDQCuFsx4UOSNLZDzuPO+EvPIDIoEf8QOO3IUk8PQD6swDXaqANNknQeFMxRh+PeTlJDColarmRGvMjamUVdGXRrNP0uLe5+920GxnPA4WCeHgo9vvesZIdnT9+rBQg7JtzJg4/ZEYTPw4WRnbcCr3YsjAnBrGWKgHEs6K8T1+y5rXPNxjGzrzXNtO2+GVTKDzDOsX6wZ/bFHCgf+XF6m+hriKcvdij1fsWnucXwftv3rj9b79cfAX3s0Uiu+uNV76E3bdsUl97P/BUbfKR9NFn2p+8Mk/4rtS7hHJTC56hHKe/UkYYxSzP7GB2M7R2gXaFFpoEQYrpOMrd5Z7pXoye1zka6oWtpp0IqbiR3KK8xVhYGlFE009aFZKsm/ThvjQOAiJ5k8fZhTipCAGQ6I8blHJnPyfde9V3L16y+OI1Hy+eNToSWrb2kvpky/jb5yz86G+3bT703o0/b65RItf3TV93/6odF5Oc2tOvqh1gkNSYzFBnak72mjUMJM/XhTCuld5FOagpSvYhGjhp8BAHnBwQYxYLMMR4jT0GdJQZcGazRY8fxyUWK0YoPWw/C1n8NEjj9h0kWmYIIQ1pm+DQwyAZSjRsxhomIUzaenxww6pVV506fnxrwgaOHwe2xNbjG1Z+8OGaa9uvzO8d9UTrmv/6/XI7INBAsMMONHZgjBkMrCUmazQxVocncsBAa9EpE0lS0CuUyzL0BQ+KnyIN8G+/H+Y1JMNJRDGcyxSjqaTLjXXVhsEffbfjp65aBd76YOWG9jWtT4zam7+y/do1Z+oB/4zUO/wzOY6rHYwL09z4H4TGExHNFSTDrVRSsRut9mL24HiNwShcoKMpq+UCyCOddDiNf3GCgHj8YE119IyVErBbYwjuIOavY5WP1NfVw++8//47oBHkPjr+N7UdPP+347/546uvgTpQe+TQHy/75+DPB2/7JzVURxrXdUU6eK0yoixXFY1FI7EyLS9rtXwkGq3EwUt9VKfj9VDbWlVnDrklfZm7zKuNRXidDoa8+ggtWrwSzHmBhL5lP1KayPDMYCIeFPvTuJnaG+KnmMRv4hZQ1Eub2KFoC44pIqzxKXqYcjDc/wkM+XrOJB2Xgtg8GGoKVYpzc4sGmysW+/WD/3AMnmQ9D6rVpnlJqw7SumSoIQkT4EZwKZTxFeRMBe64Rg8MAvj9qVEL5b5otN5dxRfoWZPEjNMSHXwL1kTbHfNPXTVZzDrkIn2QbGTjiL8iwK08+1sbmAbmg1XyKut2cBd9l/wQ2E0fB1+A74FBBlMB1AC8luY4YGgIyQpxCGQLgHCO1SZbIW218RFzxB4JREzaSDBC9dsAtFloYBD8Jtmqc3n9HhMb8Ss00ByX8UpLQLM2U9iS4HnGGN7Dv8VDge/me/l1/FaexWt3lLqGLD8hJsSAO2zrCFCesBLoCSwLrA8wvQFQHXgxcDDQH2ACePUDujQwIYqXTS3vO9UsDp4oiKeSy/sKp850qjiBq0hQeVKhEJecbB5sxmfEUosQvOqcHVp0zhaDZX3LC1SfJehGY0P6VJCsG1JWH4/k8FE2Fu8CmwYGwBV1VclG1dKaVp/NqIcqFPWr+lRVA71r8HnYHqWbxg0+191MR6NAGQ+nn/oenv7hmxGN6Bg2jWb0o5pojBHspbWyfipBvazM7/RN90HWC1jv7d7PvX/zMqNcU13wDhfgXYDGPdACkNZqQjEPJ+rLFIsWgQJ9Vqs1xTXlZYzeZNLpNAFFoeZScBkxJKmKuF4raPwaBCI0CcmqiBarlaSrIgOIsopWGLD2W09a6c+s4EWctkRSj4CUySD19QYJbqXTiOH7Cn0DBGbgnqrDZiSGZQNFR3ovdlb0DekzDRe0BtELETSY7esI2rDb2GJmOK7WRn9bWHJwwyhkUXeoT+kkdUDmlyyDjKn1sr8DcWFG/cPj09xC++Q7we9eu+H+85ddPGXF1LlLptQkwaZXK26aet/vL34QPDY+cbFqvgTz9iYkd1YQuTNZqVsMP4JwsfyRDDUIkBovYMXbRSiaaZ5zcpDjL9Bp7tJArYbhi/JzPE6YsQtcCj8odu5mMIYq5DP4tZjTIxIclcM+LIyYciRJjl3x/tvqK+rrSDCB59X2vx3/CORA09vvw93qq6+9gmQTvBCe98/L/vjyq0X/yZBs1FNBapsyZ6EAjotgoQQWyMdliJukC/Q6Gm6ld+J6nyaNEzjdF7CO2x3QYaP5oBNBQv8FOsNdBqg1mPhtuHeuRtFAjcbrNIQJ1uBp73izYsbZgebUWcmBxw8St95/eTIS1DpWGNYOZ7plg38rjhl2WkvLNPwLmrBgfuXt999/GzSdJZjhfcX3pw1+/sdXXgMNoOHVl4dFNDxrjILUFcqUM6N0L0I0gnOdE2517iTdOf6HYdvpAZ68rdsGbTburCEMDw+h9D887r8fz7NJ8N+N7eDyISL8dJTVF0uPP1Q3H9kRMVw3X+KMM5BIvZPyPgFyB+AOxQSo3PrcvTmayuWCCZwknqPyueF6+6RuqbOUGz4FXEU1KiIE1Z1K5/rObZ39nZ91ajrJIihvlkS3jf5wluokfwnC9uFapEmyUAnXnDupCSC9WAVYReQEzmZlHRURtqyizsbZcG6OZLVn8Xr8TcK1tjuEXYKGx2frXaFsuQB8gfJApGodDWjF4c3StI5LlFFQ63W7KZ2ou1dH6zRmr8VizYm4Cr8S0ZJOG2NJpw2f2exzjOfxOv4Z1bRXgHl4EH4GT0IWSzIFItXC+SIhpbyV9/vAt7jtit+X93X7lvp2+jQ+X6V3WxWoSuEVF2e1A3P9X+reAzyO8s4Dnvedme1ltved2d2Z7UXaImnVdiRZK8tFkrtsLMvGxqYZWwZsmrGpxoFgIKSRSwxpJCQBHw5gk1xswLRLwXehh3aJ4iMJCtydMSne8fe+MytZMiYhz93zfN8Hy+xskYz///f99/f3ew/DCo+NTDAnps7/I43LZqkim/t8bgJjWBQKFYU7bETBGCYwblCqDsSNrBxutSjn2kqnQSpkAGHcnpEBiFFu10VdGQ3s+Pbgtw8/ceLXD6zqzZTa8zcOX3GhtXGotnZ4ofe+zyYEep70xPrrJPOD0n/+61PSb8utxcd++No9F0rxeYlGQQiXu6n8yGcm9fuS2meNwn31s1tN4D7CfRDl/BOP+f0aDPDqn9JgSfbb89C+Mcj4io+LPRoD7XzERsaMgnPYc76H8jE+21dsZNK8gYHN7FZmm2u37Quqrzrv8n7be5A5aHvO/JztFdUrvg8NHzGMmQvxRQtGIuhqLamsHiu0OlQYRd1i0sT1er+p5NBCSNAlP6nV6sMwAIBFbjJYmTBftFp5jVnP4u3mviTCnKiN5GXkvwJm+VOKUEgvSsxpKYyhh4LXPSZDh8jg52GIPQPmTGhqdplAnetIASZopiEffOufDv9MA9naf7z87LXfuCR71X9/UfqFdPkvQcvXb/pmX6AThZrSvPsOSz89NSy9Kr08PBb/wjpwF2gcB/33tHuXKjHqhafeoUJyHhA5K1/C/wU28AyORWTbDKc+UB/Be4xoBcjfqxjGUoT4UuJMlmK5xWgpqmmArfVy23m29aGttq2hXbaPaG1ClSiVVeUS9bzqp+XXVL8qv6v6Q1lFxHO5hAx36XNgtOf9nV1FGfW56uOLLOvQZrkkzyVMXKGkC2g1TDyRkgn9wpa4OMQf5qHIr8awEqZAMkw0dGq1GItUG95hAmbTJpSsHSALIrLvoHm+SAFquL0SAIGAW8aLwVjetZGx8dQUtIbcTB8b8U4clwm/UFYxMY7pVDAiQWoSDrJW57KSQeJAgaNkDBgUMEEMZ8TAmZiDVgsGgsZdTxRoeYBdxo7Db1G/+yEIAdVNzz1ZS5xbDUpv9bx663kXdbdv09GZjlsLvrnnUamLZjX1L1jTtvEmOP6zBy77zkIB+iqDFC+dJz0pffvfNszrXPjZ7vtAASTe3dIfgije6lwv6aUNawar25Zt+Upc1lcM5QpPIn3liU4wJiZSWFUxfCljfXVgfamSQBVTp04kSbO7sVx0NqCLD+PvsdFiIz4kjIJQM95LV7BC8fnUcx2vpV7teDf1hw5VIh0vl9Mt5f40necgZ+TUPOflXJyJs4KCW4gXxHiyWCiouYDdEghaYY7WNJc0ATGr1nBon3XmtcGs2F7KirN6i1lx/gJ08YfRResoZrMq7448MOc35WEea1Erts3XJYZFG4bgf7i9hJ/2o5+Tn9GPysj8Qa2+eAgfUXbBTqPWqg4TRoAeQ8Z3jNC4vSKT5kxn48Ng3+if9plMKV60LOpUjOiz098ex1H2xAQzScuHDTFaJ+1TfHzY8irUWJPrQwa4wiPtdfad+kqQYdvke+iwTFtDyPdaTq8R8j7ptvZltQ0uenXv3K3wy0M94LKWy+EPVld8yuJ5/ola1yUVUO1rGTq39eKb4G3Sso0LUBzetZO8ZcssvCJ6lkrDYOzOCroH4fxa6fL6Quq8CHn7DZe111cK8p0EoSrIvpM8iDb5n8TvIl9JGhwGGEd/C6OJc3MsFz/DQSawgwz6/acdpAO7Rjuv2WHfa3/ITtpFnbFotxMRBlfoWHenzor3ZgUfKkd+koWj8G1IYnd5Cj+x6GYQboI74F74EPoE2Wg1i9xmHLlNFrzPAjyxUGEH2U3sXlbFsn/LbWKASwwotGV8OmYKxnxXciWkxI95Tuw7MQNOqs6dZGlSIDnqjrJpEvtS0Sn2myaI/WZGcC/euPHrj9xwxNnaXXu0u6Ft4JI1mf7aTVf1Xn3JcofsNZeen5As37/vx9I1i1sDgtC3GIxdvGaplFk3D6mp63yKh+GNdbueJAj6B9h3kk1133kn8p1+0Qx2iHtESKDEB6Ocd54GY1dsNYd06MexGFmsx2L7UCzmqcdiOnC0hMKxUoNrKg5D9sGKfO7PVX9AsaqIoqbkVu2Vxu+0H2ynsozZWowFNti32clYK0h6wesZwDTKKZZKpY8S/4L+cBNZImyEhiyJY6TNRpL5eFzEHKrhcKZQKDudba2t5Uw6k023tZZb26iyvQzLmWzGns1m2tLpeMBnDwR8RIbJcBkyW27ztWbSAU3SLRYbA848FAUgJIUkqy1le7NLsmQ6E2jF39LkXa7uPD76rOBZYAygsfqORG9MQfqZJolJ1BqmXdMuU+3U8U7lK8Y8ZSYUTMBx2apvwVETmLTfCrhfHUlWjfetGpyG+5JLmRUAFOsu9xC0QB6uJtte/Odyaijt7u+cWw00DKRafwLAM9XlfdKKtXeu27hpsNyU1xnaqqJN8nWeswx+07vVCRYBUOrcSb8wNi/RdEE5m+1c25wdOP8GQbXitpNHnly5tb9tfkv/0pvj5NimbpUgtDgStS+Av5yfCadJpSYkXaYi5JrQ62LX1ear87eab81TSFMNnMD5OQvnbOR4LsAxKMqN60uGANBr0gm3I5B0QshrA3RARAmWOckmH0qSSUx6muE7G7WpUtiMTw+D0UbQuL2ZaF7dDMXmoeZ7m/c1U059mMFA3XiMBf+EOdCpJRiAHkMMYLY3yeZ2cleOjzDH20fGJk3wdObT8RGZ1lQBAZqiPUXKGT92bFzelgoc0FgChJESZFaz03RmsvRxfcmJGW4//p6KkO7befcivaDrv/0e6Z7UqlJ5RQo+HV5dYdc/t8NWGQnDh30rm9uGfV33PXDv3vnCojHy6m1oV87acfKy1VxsPbljZ48gDF528qZrZn+c5w3toTB6rUGy9xIC8YQYMmP3qscXrgVdeNnHmoBKfyW9mz5homQKlA7sS83P8a+ZX+XfNf+BVzk5q4sjfHGtlrBiQjhvgIBsCXNIkgERwthweL5uM/ZmqzGqOnKITqeo9Xc6tYQtTDgBegw5gXN79GM+zsvUpiBJJ44VcjJa2ITMKixDWeMIZ5K6B/ssxfbh2sh0v4QtH5gEJ8qCMHVX1Lbimp1/2g/CiiNKXNs3ezvUN/Vfvu3imzCb3PrrGmsf1N1N5ULy3ktn1c7DwcnXtsqxyZn8eJM5A36NcwZ8Vla6jD4HydVHRImHRMbD+IJFt7VMwc9Y/2yFKP16fT9GtcSOfznLFzeEHgvBe0xPh18Jk84IzQEVx9gNhkic0TkCjCaAnJUPCdXpXhJ+BNmoIBEOxkU3aHADt9thJqJMFEY7VcAQ0IVV2+O2gFw2cmCIF+nkRDuDswCcWk+8ZykoDUccIuJLIScvVosyOZRKYdxWW720hozIJPeUGvkTK/b7dMhh1wF1CInyL9Sa7bO8ywcEw7v/Ku35t5pd+OilwRvgtdL3ureMgt+cG6HnCVT3xpNbl85KSYP73vj5IfDPjbAM3ry0DxQuOy41SB+d45tzJn+dws+jfp5eSawGJ8XzNR7NbPht/beXwqX+5b0b/Of33hq/se019auBV2a9vEKHnEZM2+ta3uxrqfb5qis0BzyP+h9rP9h7zP+73hP+j2J/7tVq2qPBdDzcluhpXrp1xc0r7m/XLlu+PF6dba9WZ7e1t2Mi5nbMTWUTu+2i2K3TaOI+j93n88RjGCZwP/o8hj8fDHP2cJjTVHXLfFXPbI1rVoAWu9vCXFyVEihuJbc6zTVz+XPoeMueFKbaJlOp1XnbgGvOwBzjYhKMBlbD9li+U2goBMS8Zjbucl7LWIvUbDB72fIq1TzPw6GXelxV0mmotIPqtnfDI90vdkOxvbuNau6UO40/5X7FwXCMi1NpYRDjxzLM0XPBuaOs8LaAgqXV5gJbgIXwyubOtJbA02WwIUyx6bfTMJ1umCfOg/PmLVjQebQTdI6uQamEDGOGoosxzOI8g+0ZhSDjCkKlAgh6+jqSUq5yLt/ezrTXKYPQcsrJlEFjCmdQnTQVT//V0Zqm3JtpkoBr5lsKhpaM3uSYRh40DQJPjexoELJAjmywD5tRDcCeDsc7tk7QnK2jPU3lNUEZD0qGHaYHr+pd298VjPVft2bNpf0dl2rpDNuTieXLcxc0LbusOKdbWiH9OZroCJfX1eYOzg83p8LSf0krVvV/du2561rysWwPm6Z1WzrmbF63dsecaHLDVfO2oBUPus6T1pLukSu+9KXlGwfb597QPfdru27g3B3zv/7SaFaAzvkcKc1ZF2cFwd26EPwL8M+q/UpYBvQ/uoDjrr/la3O7b5jbMWdsxZe++I354Kvru4R63wTlsv9NX0TkiLvFWSqtU7s8sMF4nn1DfKt9l12jUSUc0MzHIxFnOq4hPV5/XETWFQPyQYoiAOn1RCKEOTFfq9ez87XW4UZ4APxa1OUCmzH6gMfTIMcUI7Xx0wyMM8Aaa9h+yDh3mLcCKT1fUGoIGKAIZZQ2S2E6rqga4zYqhyaaJ83utPqNSn2RoE/b8zddefQ35V2ff23flb996LtPDyRv/fK1d668fmfEddvlVyzcdKuG/Fdw32x78Rc3V667IMa/sG3DI6tXXpD8wjduWPe5HDkMvvL5269+6F5FPnL8iOxtI/A84nUjB4WpAPajZ1B/jmLPFUE3ZrfZA91EY2Pc47Z7PG4PhxIvgtPpix7OKvO7vyM24ht3o4cKJPQcjkKSBpQa8hzL2AJcwMpq1FQmEaCT0IpPIj9EkzSOIRpEwt1p0KqYsNmA+9OjBmDYXiAKqwtQLAwV7i3sK1BJNsyniCATvDdIBvEPMY0eFHnwAD2GeMBvz8+IPPAu/MTYA6UCI+0zyNaZcXnLKZDR6J9dWTx9NYUhNcXKVQ8vJplVwZk0q5NfogygsD4DX8mt6ugcydUSmdE2KdxwoXzX3nAR/mRlJ3XxJfMFYfZVJ2/c3icIc6+E79Ssa5bgO/Kaq2aj6OPSmkf2ibKO5Hi9D6wUrdtQvP4nI4nDdNiAVcbVVeWqP7djldmxyrLmHPzkAD4kB/CtWWdfXzyXtedy2RzWqRPrNId16pzUqTPbl6MKlRBX5do4McxluFauFE0UmgJxlNt7uysBnwjjZh/re8hH+hSdOrOdYa0/GjaHAXqMhkF4ez/Rv7ofiv1D/ff27+unxFK4tYsoMsV7i2RR1mlfDum0FaDHUCto3T77/16nckbwsSygnr6fPQ2w/cPqJ70/P9CaXJBy91fmVIO5gWTbT4RPsSDoFzYOTWYCTbmB86WvfpoFApTcEfn9dtAj477tb22T14TIopsWbjYHheCLHIwFrjBuDd5i3BX8YvAB4/2CJohR4JxuXHz7p/0omMJFuIeFEnraJ34hXjLodPV0LZmACSv6L8OH7Twf1hkCPsrDqvlwkszEVFwLR2SR/y6o4w9lDmVgJkMUCORePQ6PmYTtKPxKFGKNxUBBszxwQQDFYwYd5TKE/eH28LzwZfyNvIpPhJNUNu5yWa3xeCdoDGeJQrhZZc6yWZjtJJoBegw1g+btHbLqa/I6QA/Z+Cqo2/gQqEzBh2HgkEvFCaJcuxubmO5O6950ZIbrxN0EPPqkgOja6krEvG5/34NOVQWw/pPwSde6ntsWzw5h77j6soHWLVoqmREFvtgg9ras/Ay3vCK1Sr9ryPQu2FjrvLy/dUMAub7+9dJFtnOux45vqHP2jd3rb7zuujRTXPTdE80lAWqGBVIqnduESwYXkbduU7gYDac+oJ9AdjtFHBBtu2zP2p4Nk3bGYC6a/cDvd3L1uionT035+CLHObUUZ+K0JLbKaqWwmiTwoF5ysrB6lCfvQKYU/0hMzxR5PqiM6IVNnZQ21agOmymAHqMUoLZnKkEQDHqUqirejuOnm9M4tUPCPF1TnQxppoqqsrSBsp9ckxFIyGKHZ0BrWz1AKaXSP75EFC+tLV7YE5Qe94w9fPG5F3d3XmqgM5Xbs775a6lBOlYdPbngYhHFcb7OQSomXSRJJ96/YsO8yoI94ndBHHgAsRFXTM/CkTuD5/lMPldl9gLzuaJM78hBwnHqA7GAbCvFoIsVXziO5jScjTOxnJ1Txz0+d8ADeWAwB0TCpMFH+h7CZPA4vaY7Oa2XD5s5gB6jHOC2x4jY6hgUY0Oxe2P7YpTHFLbhIZh7DaRBTq81yCDaAHoM2YCtnul9qvR6quKFNVCfC5BbFqm6wfo4SfgMG0cOpNY2SCFxOFFrSy1vbRpJ0b/jV7fPWskJizdT+r9+eEMXSpd3kldfOUcQ5m07eRN6fSbXLXqN+8LLZFm6FHzy6VyvGMsL16KQbDGf9k3fiR6MQrdchVKDGA+SFNDzPv51F2m1ioYhAzQYXIFAhCAEno+4nC63U+AjvEBF7BEYybhddrfbJTidcTVtV6tpXKbgXKQ7ItC8y6nW2GEyiJJBPxTNwGw327XakrvXvcRNOl1qHn9L4wcg7f9fFpmmFZU+ffmIUn/aYtG8T1UdImWuzruRXENIsgXilYOEEfmDRpRMU250Wea+3/+o7lE3FXP36apuUqVW6bVurd+pdupRZOfX9KuXuSBppA6c+otoCRdKhnud+3BL2pZMlWiZg9PChorBYIjB1QoYQkZe7i/p+kqDJVAajnZqD5B50eIUCVs4WHCi8A4wYTpsQO8+nOv0ou/+sK/kvaTInEhhltzpxQv0wsvUJo5h+GR5vkUm41QYottrMmN5y9iIXHVXRCyjnRMhu0KgjUxJmMcC5wtIsqBeV4+FTNCBvwEt8F8uE9XHPvieNC59JSSuqPVcI74nfXjrAwC+3H8phGt3Lp5/9Sbp8Ru2dA/ddC4SOGw+98KXv3xYer2v24METfatuvGNm/dMjJzTCf/6QccT3931eDegljx6+ze+VwFn5c2drNNliV+K+gzOVCkctvlkcgV0k04TAuflLJyK00c5FE0jg+KIE0kQIDShoFEXEFk9xGXwh1iSlYMrT2dUy6UDYjJsjgL0GI2C6PYGomF1AxQbhhrubdjXQOmJMD3DlFiRKaEBegzRgN6ewwi3Zzcl3olpk0ZnGpK6KamDdadAqvDpy3IY/CTBry+2Lk/Bp33nzgpueG5zuGVFGj7sWyS2DfuEedJtwuDl5DVX9guCeP3Jq84LB9eRt9Zf3XjNbGkQ3EZMcmjTP0QybSBePEhkcdwrk8m9K25FAn3d/noSenBb1+D2uxPuP7spFTbQNJdGyYiPY+2lSmowNYrrDImE08liXnINbAgFkclmIbbBGFGYINK2TpUWGMJmFUCPURVQbc+zYS/BMRzkOKFTy3hFL7zDC7y50xRAeeQSx88ao2Jo+/Fp8qxDoY9MTHaTcBKfUpD8HbLQcCAqL2ooH0JVOJoUQuj6p82YNDhCxuBnb2i1VTr14VplZQ/3x8MXfr4ydCG8rXuOfaDz2lss7Z1oJZfOO9kzry2Cj0i6O/GB3d7rrgEdW0RBaF4m3d3Z2VgF960Qo1i+SwlCcymSb4U4IVYa3ZFosdUdiaG0AMuP4dRcOx5bi3B+zoycXxvXxOrjTcXmQJMmFXfZSSIgJhwAJjDzQeIAWRTNEbT6ugB6DHWBru3Jx8ki0UAWHhWVoVr8Fa0ZfcXJIDODP/SThf1tImj6EbpvI6DCigDlX4V9YhtAj6E20LZdnOkTU4xsPsZHTi9tb2382IyvYORmWQfKqq4pfaD6yq67SdvfW8xn9ZpT3jSyFF7ontOQOOfabb6GuS75hWPT3hE7fnGBa25DcoHro9+4zuEa59AxQZhzxcmLlkRiC8jPX4Hcaf+VJ69bm2pcQN66dR4K97edvG7LoCCsuYQcuxLzBi2VLpN1MwuYxP7nu17t+lM3SWHtdLmR6xRFosxluSmL0oqytUmrQiSQXenEdqWUVyxLAZmWAtZSAYvWnkGirQL0GKqC6vZWMVCpFLE2WmVVyWeHZVXh3FveBPjDKFIVLeoJrCpkchRVGWRVzbQ5vTNtzllVdRzXVf8hdU2ZopF/wBSd3TxlYWSprBPX39ee4L71wV11pXwaBUqDNzzTI+fzOAZ6o947eErMJVQJrqxCeZqKVsHnVc/zr6le599V/YFXn5604HDnXu4qMBj7uckkj1x8RAMjCig5OxH3+exam80UdwbskC0hxWo1jrDX6+/UasM7jMBs3FRvIdjF8HwdNRzLxYA1MGRbbdtsI23yKPtUBQv3wsensm5ssbwzmgcTzHi96p2SC99gZtdA7tdYkImaGn+Q61gkxH0D+kalbzB23TApkNesmuct9V9+xcU3T407VC6k+IZbR8BmIdyzXIqc7h6QeOJFvR/JzY3uKsRfxMJp+QSxfMJy1wU+H/4IY3+ChCoeLKvKQep51WuqV8NIomFanmmYg1xEG3IFSHZ4c7jx7AIR93i0pbzdEihYYaCk5WNIhlGtpsiH2wrRcLpTa8bGputoF+Dm6zZTgKBWYxJgJFGdUbSF3V48fHAA/PoxLR5AMGKzND0pah+f0ZNB0p7BoyWns3XPgBKmyVGDSceg2CQkaWXUAJzZpqmPFUyTNpjimZ/JKY99BsxO7+C07YCPr6746k0cfa09LYo2prczDY/U76bphrzpDnFyriAwpZvalwUh2baKvGa0OSPfnbwR3c3ok2GdPS4GzqoxPDt0goaybppxj0z1XHhSYyqkpNMKQurB2pGXtzD8txUhmrRToyBIH/yZaeoZGjmmrPLapNhnNsg+hcRh5hOl+ncFqMwArEG5UIi+yNJDcvRGgjhMiARhR3bVLbqB28tfMuxODTAnxiwlJNf4qf/QPEpfhHLXJuKv4je/GPpi5EvxLyWfiT2T+nPxoyaNllPHNAV1E3UBd372/IYNxQ1N93BfFB7gXk29m9LFuWF+OLY0RaVLYTIYB0CLu8ROtyPghPlSQguRV9eqZTHn5mtZAnNAEWIkXhyVJ68rxCAxSuwg9hCHiBeIt4n3CS3SdWm+VkRx6HCLSxMOwE6z1okUYAboMYQSru3NH+tSokV/Ymz6EI48xroFz99Me1NuleDiQb2OgPVTR/3EHLwRvKTbPmm5F6xEKE9ZHQwR4ggQhhY8nme1MKTr95beDoyrJ4pWBt3Bp9Gd7fdusBf4XwfV70tXSwelI9I2eOSBw4/988OPwNuklZOr+/Q6l3aCKFhzRHriX6RXpVXgWvIw+pmfSL+UDoBukII3K2d3/oj2wH30PEsPisifres1KKKs3iAa3jZAudzdkDuag7n5zAhyfZb6HN7KU/9DviVzeSUJ5cztOPmofIYwTRzDp5g+2K83FrV425yPbr4UB2rSRS6zr7dvtd9mus16vf0LusfdzwnPpg0XmK8032L9kpVSGZwGqLcZQcqn0QxSgBIdriJHNeB+h4/gokZ1NGrT63FEoNc7CRaApGhmAIMpq5ixbPbAqZ0Px0oy5lAwnioSWTG7Ons4ezRLi9m9WaicyxOPOoGzTujgrBM6OGUea0zogHcUusUUTxOTjOi4NIRS5kKO+SPyMafH7eosgnLxbYqpAVqK1nqFCNeQmPrwVJS8May773ZHLuna8aT5ut8eAMR/vPiL3+/8j//w8hlbq/QvS9o6Fxf6HC30RXOfo8gfvfyh9F+//qn0JoiA9Ltg94OQlBqefVeSvrH0Jye+gks2/QRBacj7CTvhQdbrt49oMQAYicW9FN0s4dY7L3Cv5T7jvplT3ai+idsV/qH6Ue7R8DPap7hj2nfd45z+8+pvqR9RkzHVXtU31C+SL2k/JD/UqlWOqtdrsPAEwwerRtag81TtLKFSyciKeau96HJRotVWHKU2YbXkQpUQDCU1Y4IDV9ihL8kQhsgHDMgxh5mjDMnUOSKYOjkpUycnZQb4OjkpPkUygjabzE2UwlRF9XGAcWa83oxSqMNx9VPhnsdFzylbJ9MHTJm6aD+kvv6Ll0Ho9z+rfdQbErrAbX/8YzC/eOsN5P2XX/qVpvDRa68V1Pl+mBlroaUb1Q88SEqj0s9zsa3nrB7GucVsgiCvRXJ1ELc+eswAKF7DHACa/STv0MtcrvLaM1fVrEZlI1iHTs+aMcJ3TlfRkbolLntEweRMkhpH5AMS5MjD5FGSJOtiIOtiIOtiIAec08XwHnNSBgHH5EOYOpA5/lslnGk+bdiVCWq5NDm7NZvqIJsE19DYwWxVMghUaRAu7GumheNbemqVaiumXpQxvnXkUzLGd4h4cv9cEwjiZgzaW0HcQzGFUkV1wBWYbSWvNwETfmutkSnqNUZz0cpSPEHzRkanY6tGjYU16nxVD3CzHlWHFVjtHUEQ9Hsi/qrdbjEop+eTNKFjNZF9GEtukB6ld9B7aBpH2CL6+9MDETOLYSagRZ5jkI8OTc0y1CcZRj5hlAGLCXObA0e9OGuJRBOAk8cYlGYkHXEw6lC+RD7VLTQiuUjvSP8l/T4gbP+sM9EE9n30NVBcQ94vzGqpfWNBI5R+e+IE8OnAvg/nzHUDofI5acG72wiF54MckW1bdiqff4J8jBiGjz82xztPXNZMsnhQf7bdWVyqGTYvs6wYokT1LM3coYEFL6lf0rw+9PoCTWyoRdNkbmVKs8v9zUNqtVEz12V0z41r6Gb+R5oD/T8celZN92EpWzBeJ3oewrLXMraihsMX9O4P0bv9s/GfZYBmhoELinoDXKI+cOpnogXfRQSharXbrVY7RrFEX9MGQ+in9Qb002RZtBnNdqPR3FwqVauz7Oi/BUPKn4G+MMSgrw7hb90xt98+d25/SWiOVK2z7JqevKVPZNPFSh9o6wN9fXmjeW4/tWigkY/z6cU8WhGxPJ2vDi4CDYvAokVpopLI+Spo7/coGbLPWQ6psyk2rdIMEbqBZYAVCZ15lrnKzmKrqSpdndVcohZ3EVbCzlgZu2ClrfaIQLkps90MX0TuGLNOl/XmolFjVlOUTt/v64e/6gf9DJZGA/p/nzvUv4BaPLCpa0cX7Op6B6PGtbebV7Ar3l5BrkDbVSzlBvYOwIEBKsMNNwzD4cjidA6F5ZCIxKmktjG3eO9iuHjxavdmN3S7j+JuASboPgg0xHLm+Fge0z7KwxMz23sjuMw3dmxEpoUcUXp3yugEfsJ9HqU2e+b4xEh7bkQBRhtTyHx/uKgB2REitXxCeX2QyJ9652HlLWV+t94U8sgTPql2BX0Dz1WcbdZi5ntyv8jV4mpROHdGxsbGthCpsXr+oybxIEUznqSIKoMU02vAKAAvTQ4FB4DcZQJTXSaFaCQIcI8JWR8yGpPNEPiwOSf4n5EOxAX39cLQ0lLGE7R7KDrZmJi1Yl7/imhjz4J8EYx3JPL9fDq+uq17XWfDKPTEE6nCOQPJqxxCUjrwjE+IigJoG0T/59KY4MkB9ZyCsf2uJQ3irNZKr7h63didcz/qRxZNoIrD7yWrOy+fNzy7tf/m5tvubDKWl36Y9kIB7GkG0st9CU19vsJ3ahyeIp9CmexLYuEbYD94FjxneBm8Rh8Dv6M1r9KvqiHL+FD0aKkqVpsJqTRarT6u0jurITEgH0pweYuBgFedw/yy3pBaq8EuTGS0+iLDuDHPwx22e23QJuPloDdttrf59+UTAKLWTL5NQnIs5mO9Xjf7kOcQPmOFKdM0UYVaFA8KT+A4c2o8Y0Q+1yE3qSYnM3BjyouH/zH7CfpgizyfkUIxCMC1ZayZ+jxGrJRXjtJEbNMmN8D/PLjqyGN/2cReum35hS88sqjvi8moKWrx6GIbF+z+AfgovXvuZXuftI5tXPmgoXJw6bo3AR/XBa+96HuyDKsozliCfEcUcI+Y3aFMEWLfwWfwfPu7Igpeiu3UPBQJuF2uKk3ZaZpyUbQ7xLsVb2ksunknb+ItYZ7kD2EvoDUVkUPhtT5bkGH9FhWhFYBax2p1/lFirxyzU8QB+LoouBkUASbDQSGyD3fpB8Oj4R3hPWF6KAzC2JeEB+JWDf5m0FWHjjdatBHROGTcbNxppEaN4JDxKC4s4GOrrUXjQOz0sdURHN8r3kd5hfvzyq6dbNBPpEaUKk4KEyaWlQ79JBc37Ubek8IXhYtb7tKjjVWyAKVniCs4kfpsPaZOLk2ebC044JUrpONghcSXGy4AbxRjwACSOfBGUzHXJtwM/lVquoEUBHEIdt0mCLBlodQCjs5pRVlZcU7tB4taBGTEZJ3QC1GM0g5Wi/Ym0OuA3zZ8y/GY4VEHJWAluetK8mMl2bCSvPO8kDk9bHEA3iPmTCabBv1LiuUSKSYyxT0kwKRnm1C8Qka82Uym6vPafT5vxuvLNvPZSY1m+TTP87EW3sMf8gEf1qiPj/BsY6IYZfMxlZNtcwU4ltXlR517nYecLzgpp6zRLOMF3mRLoS2yrwWYWwZbRlt2tOxpoYdaQAvWaMtAZzwoazRTDyYjMTYiRoYimyM7I9RoBByKHEUhfF2jkYEO5vj/VqNygwzHFXUGX2Xwor2uUjC25exzF+Sn1PWSe58q8oNRS1vHwiyTGBSKj171idqnWtYtyRSvaUmnC9cVskvW/fW5T7UeANGH1sP1KD4pgFvF76v1MX2zntQwPdVi1FvyQl0kFqh6t7oofOohx7ews9ltkd2Bgz6NTqOpelx2j8fFR1ojc5BkV7EBO8sGNDqPi3KqfHIUgM9CqQIsH6L5Bp6I8jk+paoOYi5DlODLZ9QUt291GtSwgHKFSCqUSLMp9Dt0GsrOBgCmSbk6cGuAupH9SuB7gR8H3gi8F/hvVs3iWMSPDDAbCfBUNGQXnZ6iXUTBp91uNu8LgRAOl23uIn5+TGcphkIlmY1O9OlNxUQkSqQiOdocZaMwmvwgBw7LeWo91M7VQ+1cPdTODRTroTZON9AiOS6zuqZSYwqds+zGMf4VhnaePqoxcuasRll2y2OpKac8cuas49iWFD7PrjjRpuk+NCo7XNmJ4sWDKwTTjrdH+tBKEDYvipY2rhrc2ts8BkG4UExysfPOmbO8Ol/6kvT79mSjxOdaM+0ojoUt5xzr33DnpuX9LYOXLdi9uTVin3Xlni0qATwrnRzuwSfgG86F8ZFeZSaDymM7TpwUbYK2Wdunfd5JcdhYWDBqJJZWd39Rfs61yM/i9UhsDotDrw/joC+E9ntAACyhU1UDrJ8NqAIRdVXB8HRTeATAZiJEpBgiQiGjLYaTWkrsKJlxFYyhOOoFiqLE3r4iJfaUKLHcim5KTejS0IguqQy6xOLoEubRJciiC2MpUgfAjx6Jm+O5OBxBCpv6B23YqdM1SJXjKdypkikPTn5srAMrNzVSp+9VJB2yTONJxziUU2eh6lMfsCffJf0pfW3f0Jq+lotc6YZ8B9myLtkqgNxC+IS04c3vrFhT6Zh/fdtd7wBm5SyMLXBN7f7eisJ1j3LzOt6DRzzwf4f34D8D78EbwIgPft3/Z9Ae2tsn5xH+X0V7qH1zEu0BLpHRHibjmMVIJyniWbHg5S0oJqFREIIdGV7c5mo0Stj1Lg3r0Ko4IhhK4oXuGOX2IoG8gMWBHZiFQWYv6XMFI/t8wCxTOe3w7fHRGHsSOzDfQEaXkh2YyRxjYzCWpLRERKHQ3klRoxQ4RB3FBWHFgVED6X/AgU0ruct9wMLkAbB6tB4qTeu+TklROfBXbc1l28Ab+QQwBNvBr/ArScjHpeOJvNC2CHYOl5G8GpZ89FG1SxDKPbUfDBdxITizHHikPy4vCUoNWObdlPPilhmxIUv8QIzTOMrjvbyT4n08U0VJAsuqdE6N3u5inbpR3V7dId0LOkqHxRNhTMCUpIH2E8sEIQf+XkBBsUl6WWdE9A55N3t3eqlRLzjkPeqF3roUvQPctMBufJoMx0emJDhj0AhMW3eT00anR+UiJWpJdzzdKfGdfuk43yzxHenGFmRu1eWVtV8O4xSkey58tLZgZQsSUfu5MLeyINQxeeZQXlk+Zfl1HdcJvU7L8kLfIp9H8nIR//SoDa86k05G0UcZrU5npat6lROvOkzpPerZ5Nnheduj8hwgs6JoYnMoqt2L4llKxGdHcdfASDkjNiKiwLElc7bNtr22ozZKtL1jg7I11uLS1CbdDh3UHSSzyFCfGMF1TSQdLKZxi3w7cWykPsmCB1nkNr8iFBlebUa9CcD2zMi585wC+U3BWr1wNNMudK6E361uOn583YLastFWUF8nFqlKTpD3o793RebPWyjNoVvkGbUs0Uy8KzIaDcqUNG6rvWjAlwCOVtGzB0er89HNzZqbDbs9uwOUVqMyqDzaQEITNUQ9iYAm2kBzVCZmduaopsSNbqM6n7kxqNbzgA3JAmV4GyvaCaIMymNFUes7QDaKNkqIhOxoH5qjOVxUNjgbQuj9x8SUOJPRvmU6oz1O4id9zEh7O3Yz7zG1qY7MGG7JjFfGJ2oKwzL6z5W3uArK6Lxy5lZeUCqZuNeKAkjFxUwDP1CkaokqUN0Ag7NgsETw752JuYvvefDgZ0e7/XPBjq5zdj/5k88snB/pka53p27bHQPN/vSuO9LSHAEWLgGRBSDw7y8B32Lg6x+iBCmyWPrgnV9L/7NAenN1FxRgB/xiVtokfQn+tHZBEewAV8k6yiHFvI11ZDxH2cundPJeThA/ERtivIP38zpeFeUDvJ3X82YI3VUVoUY7OmSOcBYTa1bRo6G9oUOhF0JUSDaOjB/4k7EIZInIvhgwxwZjo7EdsT0xeigGYnhXxwZSjLKrFd4enUkVEXVDus26nTpqVAcO6Y6ipVrf1bqB5Fl29YSyrQsz9nUhN9WJRKtXUI43lWaebz7dVj8dnlNLoro9B2rnt2fyzeCNQjxRbarEhRJ4oy2XEKTfXna9UBmFyfNyeCQls7L2xrmFhtWQHcXDrm0DtedWdmC54ZnCEpIbnhH0LbddaYO2uJYpYmuoo/goz6L012uOyszEWfSB0FOHB7RYvBo9q9MlvSDh97BeVXRv8lDyhSSZFE1M8VASJLGsUroIWtQmqFjLzfROeh9NntVipn34+1aOBWzSG7kDn8A77DzqJJ0ou3lvpl18b3wsNc271Gd9Rk6mps/6pMbADPfcAeQZnw5wuj6Ea+7Ncr2IKhVysTYpPIt7fsvCrSG+An6ZyAldrReHseGki8tqr1yU0wmCLn/+H8T5KwavHS1oBEGVGbllWGQ/WlbWyXETymNUVyFZNoPFYk+Bj6Nwx8mb8b7O8wkUALkUp42MD9GEDWXGp82lA169htWqDpUPlyFRFstD5c3lnWV6FFkAGYwbCac8UGjKRgoZEZmWDJZuBosqR8SZOIwnc4W9BVgQK6UCDkpzhcHCjsL7BcpcqBRWo9s9hVMFVaHg9OOfMYR8+Jf48C+R5Z12JnNoG7wQInOhwdCO0PshyhyqhFaj2z2hUyFVCP3eEP69oZDi+liM0wvNSUpzZmBwGIUG5OnQoGVaaDCuJCpbRmrjqZRsuXEnEptx9BJ9449YtYo+JwuPZxkcKnzinvhb7xQcfdVIQgSvNApcdn1BiJTAs8VIuDRaQJsMvNqZLpWE+WXYs6gTxVyazoHa/tZEtAN2rhC1+PXS2o86hUg77F/SiV7D8pra0wuL9fpc3ymdrO82sEbs+2R9t7ScVeNt8UMdhzsg0SF2DHVs7tjZQY92gA6sczcSYMdAoYVt+v+f2tv/AbVPKIq3FD6m+rpJ/N8rXzamf2cBNJaj+s/fL8xvhd2fehH8Ykmr9NsrrlXwuXhkQy+S+1Nh4gXM5PSuqEUBggpHCSo8UpRwuIs3c7vDMMyhOxZf1PgCW9DFwzuMvJaIer1au00B3TAUUS4adbJ2VTCKS4soevT4UEoUyaG46QDZJMZymHyDwo1jM0pMIUpSqTF+FEX3uLlsZc0okvrARuJft98fKtpyqbGJFIZoGUlhkJb3pvoC3vemDi+npp1eBsr0kTycoZyeqzcsJ6Oq6eNHsHn2+7ULn9wtqVoTziUrLALc2poI5gYuhdQt1y7Y0iZoOhbC7w+dd1zQVhZJb0lvlnIXnfMEiqsGUJ55HMnNirx2HhQOEvSpd/ajhN6A6yoD4UwRxtErM4fuaEETcwju2M0Nu/OqPJZdDl/i+MJjKbp4W4h38/5wNJm0AUvQx1r9Km02alPr7KxNV8SCFeeWhooAaNAKThp1WmvEiPN74/tGyBn3GV8wkkac3xtRfm/Eqb0RZ/VGnMsbRUuJwaIHP9pfbBSjWAU+VyAihlJJl9ZvizS4drgOuQ67jrro1S7gkks4LfjM2OFHAqGia6CASzdbpuedSPJMbYI5PjJVEJj2IQrWtqSUKs7EzOxppnJSwDEjWcJLH0wfogGBydINOXnWnD5+XqZFYku5dMvJttZEqgW81R6bffxPb7y6M8MNXIrzhOtqj/R2UYJAtc+Bc3s7aeHkclmHpXntaPlru5a8fevVl30GPC29OYvDmsR7YD6Kx04iXTpRNvWw2EpbNXaH1W2/ObCbVckL3o8vDnyxYH3hYBcbR3PU5SJke+iLYguJS2WiHq1rAq3wsaBow7K2U7qIaHKjbBSlo7nTJgfXyah6nYyqC5uS0ykk0Y8JWx56P3MMqS7Mwt+R2vyPS+rviATFqH6UP6XJpyw95Gby8vpsildkCI/ZAzx473q8kZYxefAohSePsBznnRqnXySfIkJEhjgu3qbRgfX6rXr4GXAbfb36ev3T4LnYc4lnMxqWQ1uD4/0m5GVsaN2Hqkaj3xaPavUWvN7DUVKN9oDoVwmijmANo4a3DeSgYafhELp530DvMACD2FoyoC1hMJhyKZASRZWYQOZE9bYKqsZyAWuEM00ubrywSVdd4K66wF31wqRrIPtxgcvjRylvbUSG/RkZ2zL5mTJyJM8bVSamLM4EMzmENwJwtVFJMGAscsbiDjlUAQDCKgueS2myMFF4vvMP/3zkxPvPPvG+6t5Ms8ThdQ3eWQeHB6qdi5a2zYbUz/9b+t1rL0nHgOEl6fcz1zVa6ifAlV+XTkl/eeAxgELOm2UdRJA9V6G1HCQSwCs6tW5AWz+y/dlN6jxez07rTdE/eWgb7labnO5ihME2nHG4sNl6V+zgM0WXP+aHKr/TH/NE/ZTbarOtcrntLpeb4oO4d6RzOdxWUzWRsIeqgA2qNHoHK+psdp08pKLvKy123emCT1uxIXlVNHr4otVtc1GOUZzsIWfczBqTtJbQoHh6H/3CGfH0JhrWI+oUL3pFk63o9Zod4JQM0jmGzPzk2MJ0IKYRuXi8ZWoaGG0TDM2Vz1vKsnLwub5dJuXU7hZsd2RwtmmlmiY5vI6RmGzYFi0VkRJdeLDIIcfYlCpXSDdJkbU8beb2SrdvzF784uYvHt7UFl+y7IptegcyOvnR2h/On4uUQ3/jNQilFQK4GkS6vz98TWi+acPA6jEwOddAX2WN4rkGjMdDfBXpKyw6kQvm+AZe5Pfxh3mVh+dtNhHyB+A9RKWEsXmmfnZ46mdvI/BhB49oICHRxDMExhQsHEQ/oeDnlRTc2yr5n/R8IgnmHyQ0SN8+pGU9g5SuZyz2oko/R39KQ76iBpIeaJDP2m9klI4VjxaBgfMHiwyKm+holFKqaTEgF+y4YIjldN4DYFS0va8+pYaMukENP1ADtRgRijK9pdjUXlSr3eu1aoIVAUFRRobh7aKuwThkhGYjZ8Rtwh3GvUYVJow5avzASBmN6bSoMxQ3p/elodyF4ki1L8lrY3vAQwACTNcLuEj8Ax7klPOIfH1D8/UNzdc3ND+Qqnca2k+2p6bDL6CFIh8xHJsxX4tP4WMQP6/c403h8K9ev5ZnBnB1oX46bkQpLeDxf/SvjAZldTA02t7W01BQk/s9UioUo/0o4b9JunrVjetvGZTA4pF4ummoL5OW4p2JDRsEOi58qyK9u2WT9Kcf1zxro/6rwbl/Bc5r1m+qPTkf52va8hzyQKU3p9hjeTYKrx9yEK0BlfHWq/HqsQNcrIIe0WwpEh6P2SwC4JpaCakxBUsRzwcul+3y90Wbxuf23eS6yfeMmb7AcZMX2uwy30wRx15Wxu7UVg0GP1Ny6nOwAiEGRoz61QoCot4A8eAfyUJkFswQQLlJr7UUIYxozQbWAA3iUeQe6hN+nnpxx9MSlif86tCJuOfDyDN+CqY+xk8cmQRQxF+w1jEQQMGGkeFRuFZwRIIQ7UWMnjhZ0cFoumrBJAzdW1npe/llwI4MbdvFLrpz00vv/vmB7hUVJko+Jb3y6rIb7+jd+7WhHdb1wyDw778CDp+tfv5wHL4o1wfbJnG2YIS+GL3Oy7OZb6LX8p4z/lKW923PEkTLIxBsjoIo/vuhv7X87PHLz6KRixWJqN1AYOzEaSpAoVOpdCZOu4KdSEty7aKAfGUriZtBtEajc2jcupsbd6P8B4cbDfiil2NuHHg49YJG0EddzepmV59LzZojIFJvHkXqzSOZcmMe2gkRNuLRW3kTxcd4pEMUKOSiZtaks1cJmGQJFRFxVBWcm6h1CMUrIb9J1FuKpogVoBgzndSZrTlrxUpacRBjzOUreZgXzVqgHSvV4RKnBeJn6wLJZlgJVaY1gpT6HIFh1RzhwBkR+if0hqawhv5CFtb2/7F2wVO3SHRrQjo5o0kEj+K4HZnjzxyfFrp/vF8k9UxG8VgPuO4RQnrIES3ALK6hTRrGYXIzNzftblG1YMGX5LAPX4xYBbTFaUGrzkK5edke6lDekuUFPkHoo96GBk5NpeIsnVAVo1zQEWLtnE4VaaRH7ZtkEDzKjo2bCbh1bCNoTJrdOTd0YwE7c82gWRTNclZkBuax1uQQC1j8bSaLLWGCi/xN0xdCpq98llhmRAlmsL5w71V+4z0FD2HaeYL22nTgwkkdgdIZQeV0RTlPw+DF5M5HANCTeoIvFnM44Ox/v7bxp9slui0uHce90654ph280ZCCPJvrvwJSf1xaVCkR6C3XDl7RjDUGtNLvh/OC0L0c5peWgSA0DJ+oYIWtX/2EzG+G4psOeh6RAQ+L7RRtp3m6mX4WvgKPQbWOdtNx+hVA9cETAGYi0bSZZ/E8UII0angLSrFCfEBv8gXZAApXkAtj3genAGRAA/YxERnb5LBoQ/4LAMd6Uh1nE8RDxkN4jgX+SpxjSact+oioQVvDAjBb1wsW0oKyMAvOvCwo87LgqoMFp18W3Fm14BzMgjurFtxZteBszII7qxaUi4lMjs3ty8FcbjO6iJ0luWdervfO0a+QnxuUHvr+dFZ5Rr9Lfka/SX62OZSaCJcC7mRIG9mTeCgBE9hdJgIR4YMQyIUOh46GyFB9zYTqayZUd5ehyfj3LO7ydL93evcXvZzuP73vodXDjCu8C3iTK/6zXVlO7ZNOtD64LaMPB8HMtO9jnlM5Bh1ygOd23br0qizfJUVbI3zz4ECkVYp2R847DzRnwHawi7pAeubulTd+T/rchiaUyOhb14D7rl14jaRf24peGgobyK9VFsVo4ZsVZN/lOQ3Zfy5VcBSJP6H9HxXdgGhimjY3kXua3m461UTam5poGnnRpikTPjKGYzBl7gf//OJ6/PYrAmdEJkBgukwimXSSIq4bT8ZtyLbIvRh5VqgDrBOjzQC4s98yfsvxqPFRB92X3ea8J/elwmPpx3Mvs//J/j56LP1uTp/CMZixrXTGvFBXfV4II26SPsK/2g/9/ng8Eg6HnB1OV0ckFDaH2TAMr3K67M5wxOmKdHRUFXjFjjafnNcfFRegxD7iCmXCdNapT8YCXjbuUzX/frANtN3RaNa6dBlIuYisMxvNrMien708c4/r85mXM7/NnsgYfpr5VQZGOlwhZzij9q2uvFP5oEJWFCTueLGyBLN25RJk4gAgRZePKzeUZ5XJ8vNsERRThI/xQd8TnczxkeP4RFlt5FhqC25Vj4yhhbNlYhKeBQfy1vLUeXrct5YROaadp8/nRuTz9GdODOEDOZ80L1Q/WI9ZVnzyyHrpzBP4MhQz5PYewQND1taO2U22xGCk9NhPpX8v9LaB/1qev3dj6yWg3NQkSh+u3XbB3E29TRtJGOwamhocElqvy+eWrv3r1+Ejl202o0StLGyW7gK+L5YXkoKg6v1Obe6pzw/PaRq6of3NaT2fLPGO2P4jDdgNv6z+LvyuhkrxHswvwSd5HS4KmXkbTfuruqyeBTqdYIvxDitrU40Ke4VDwgsCJeDtr2U4wCVTFEtjffBaY5GmOU80G9mXAmb5QPOO1J4UPYRTZWQFUgMNdqUZ5GFR8Jg0WXGJYsi02bTTRI2awCHTUQyXrJRFTQO5s7V48c5G6diMRm/76Y4QM6F0hDBFfSiCHH0Ed8g/uTN0+h0XteTPJ4UrrzlFFEvIW7yaF2ILklU+nQSvtqO1/Bub7fyrheIy2DtcRN5B37Oy9tcL0tk10Ly6osY94aHa0+e0KNw3i069o32QvohYSbwotsWtoKkQQHmEulhkNLNLy5mFhAtoSVeoxJBiiUqUNPrBJeIS0WgpmpcA/ZIOwgucpNcu2rFQvXpT0Z5WpUsdncV02oApt6GWnDW/zo/EqQ3F99EfucossAL6QJhvEA24nvmCjFylNuRWjUyjsGOemfYCSfJI7Yi1zByZoilljtSpSn9OVOZPvIhsK6baPsK8OFEne5PJ7mTKXczwOkl2V+cgVggBY9EIR6ocjEvpFE2SsCg0PchbY9bMphIzSbQ09aMKaYX2wbeOSj976cSJl6Wnnnn7zVdB5aY1d4il3CwmE+alny9PPjRy251Xai3+aA8Dv8F0RwMW7Q27gG8we3Ddl/lwhpmVK4l3rLkJVF59E94t/eKpQzt3HjoCGkHHCz8NN25qm9+dNbbpAhaD9OMv3yctuaH3vHf67ILZLgh2s2Dvf+s8EPjcU+C2ry4xWAK6NmO2e37bpsbwT1/AerWcGqfeIh9CuciAeK6KQZrR4uNkjBmaKJLTGuESlXz1xFsqRU98aHnR7AEmlcdlNptoWkUxlMvprJLQTjodJHQ4nasoxk5RjNlkqqpou8pkVNFGk2mVWmNXqzXyngqrTUVMRQINpMbImGmHC5qcOrUuqLbqVCSlUuspjJKt1uNTNu/uRxm2/OyKyeAD+Fk+hRNvkWt9Ygu6UZFOMkqSi5i1zKUMGWUAdDlJyoF+uUmlNmpMuiHZyhMESvCJIeIoQRMhXY55eeTnuOKBWaiVc7buypEjRypHKnU6stQuGq0rmaJH42aUASD0PP01s0tzRHPEAgoyjzueWSdGMQFoCtj1IALICIiWQthWojUTUrlsMgNrqVjIU2+dd7h8ivhrUfrPGOD9u2/U+SmQAuEbs/rQulVks0f6Te038MHaQnjqwhWXzJU+Bza6u0fPWSV97np2fXgssI2YOuf8Oo7hiHbipLigzW2yFBvxvnut8c+N8LWGPzdAKmPP8BlSCzwgAUgNac6wGcioIhaLaHIUc5aKBblXoLEk9SWOsDE2zkZ6SJvNlYoXRble7tXoi8Ui5XUF3FAVKJd0HOUJlyKBsChjhBacnuLbYcCGQThMcCm2lCvBUqdbFbbp9RYuC7LzzfjMgoboZAKbLYctR1Goh0/NvLVKIbEtHMtPjOQVEND6TmbGidwE7kcoXDHyexaFSG4ifwRvf4I53NiAeWOwsLH+ZOaYkEIlLm/LiCUUnSK7R/+GLJGosnEtBa5Oi2apc6LRr//uvCdqia2RtH135zJXFFyssgd2wse7g80OLQku4n2B5JCw2rofxqU7Ug2Luq+2+wcv7yyDS46NJgToDV1C3t664AtgU4+TwwNHamPMkpXuvLgwJ2qVbpYuXTV4jscubVgWLSzsV/QmoBjodqQ3XId66SABcRURpURR92Q3I4uDl+txlhR1RAW0uBWCQjrIMKLaWNzLPMRAJqKP+myqRJTlAQ7PB/lRfi//Nq/S8HbezXqIdFTF0roguyOwN/B+4FSACgSIJEMD2h2xYXBxqEv6+KNJsCcJ2ORgEnfuTyXpZEwkGhiWsAzVzze9NfEiclr5fG0kP55XOJ7rYLfj2BZPVAq1/DMjKQtRUHQi7wThYwophWTTWQpZkOU8rQmUAKEIg7r9q5u+I9Gi3Vw8Lx52CCDAODrB1YAVbOH4eS2zwXvS69J/z19ysXSHmBW08UA//H4icsHx93sDgk6Qzjl+QSQh/dMp4gnpzXVjU7iUauyz+omXxdu1mf7M7gzZn96dhpfTv6WhmIj3aDTWuIeLcIEQjBaaChCFQi0t7aVSjnT2R/thuR94+hP9u/u/3E/195a8xGeIe4gHCIogtVo3J8PydHcTYq6n0gN75icr6k3qHWpSrSa0pZZAcz82N1BNzA1bwok6Eaebs4aH3MA9yQePri+vGsm/XDssS7UwIR8gw1R343mFdmZsrHIYBQL4U/ldvGEm8grpjoAZMGJRMjJJAjbFvTnTRTksBaSGSZqMgrwRZJVgLo0QphZTP7jxvQekXzx9SH2Y0qbDLfjU7gVBPalLhlrxud0LWP2TxnPWgNx+hUaD54MXb9r77xcsVGOuDfDV60b6LvzVzZc9/yTgpJULrAUPcj693nXkNQstRY9NwGRj0s4f3f7F+9u9S6V5e1ef+6O7/nO49mAxvhFj650apwvkU0QXyIrX3a8CCaEs9AsHBSrSVNWUyzFqsGG0ATY0ZPLRmDrk5FGs7VMRXfGuli5Idzm6oNBV6urt+rCL6qqUKL3OwZssLKPLtVRaBlvIlhaiKVeulGFZjJzSAFaT01SQEdTs1TykeV9DqUmNhtBl2Gy2gRW7iBzOBcU0MqC5HCByDTmozvUEzCYWRXGRkFnH4j3jEL0EwzAoNmEiMh3WfrtTGTVm1Lriasdmxx0OknFwGOYYt7oBsl/H0cY4jE/D50+MHGaeWaVwSz+T986frN9hmukt9RUwUl8C8gKQSQ/xi8N1rozD9QUgqBQm2piyABz13VacMnsBUGhqnozJp5cAnS6nQplSWCgOjf38yi30mNk1V1J3Bu32YCf48zyn+VLjJdcoxT+dXBrsWu5/+WWgtjTlBrft+vq6eP7W6//tFLHUH6N5HoZda2FkrSsMeZ6O+Ze+deCqz/hsWVwzvPn23pubr8zFdyh2T4/81QG0JwUiTrwr7rTHgCoGHFFARYGbQ0FoxOWMx9wqdTRGx+IRYIwEIjCC7jPhiD0cc4cj4VAwyMXcXCgW4uLumN3tjpnNDp9vmfsxN3SHTCaofchxyAExOqIjBCGFrF1I7YxH43FjOERGBC7o9tGQMQb8wKwhkMOvHTmSV/6tHFHiR+DJ/XwkLwOOjYxg5lIPI79Gn+5iUjJvH3L9yOnjr+zSMChO2H4E6YPZdeSI6cguGl/lTxsbZJrOBMAnmnIgMknnpxC/4lBRJrFoBgXgdGEO8AO1t4c6N63SMrOl9bMZ7aZ51R7p6bUrkYeBrLi4tvaHDwvdwu4PpZ9f6eAFgXdcCQrf+2rxAkGwPEVt+eui24wwAW6Qtiuy1hIEeQLtqwgRBSrxC1oBaHmArpEIZ7NGBbtKzQu0cB13Jwc3c+BulPegl6uCnD0o2INcMOD1+gW7PyAE/FW7YLfbBZPJ4nYvsN9ph1+wg112INqBPaDXA63FEgDgMvpG+m6a/BYN7qTBbhoM02AWDbS0h4Z0QG2t8tGoKxhQcxG/1+6ioUnPuoFR9zc0oFCcKnqY1ILyxt9RxNjYWTSB06fTmsCSj5TyHUDWggvd17WA9BBTkyekFaF0Uyn3QS7rqXh/2ZwHl+fApYLOI9Rqa5cLvfnlG797tyDc/d2Oe+J5gyAYLiJjJycGzFENuOroUST7BEFofozWeS8xG1jEzzn6gLMK3CLo7e1xOWf3oRVe7aP7zD0s8hzoJtPdY+/uc3f3dHclEmG0wkNiV5+b6+rrQou8Dy3yPnmRR9zAjLxHF17ldzgAi9d4F0RGsGtOuMVcYSuw0tnQ3JxqwCu+Ks6eHezuIstNgRbY06us+1QcrfzE5NLHkj8t+9oRRfz4XZD7RT6HrNXP0DtIF2duho/vBuaIImhreYYqzr4l/u6GsIXOIJMuznBnockNo/nx2TfMdbW3Kev2SS+G7hQfBrvAlX9jJ32tIO8kYJHeGnCslr0Wec0iRrmr/Z4MTN9hEPc5VFG0vypEN1gsPtXfBZq7QLIL9IsgLYJcF9B0gUql3Wbt7kJ7Teyiu6h2wLUDVzvwdIF29HpVa7u9tcve2t5aRh4V7bdAS7nL7i93ldGW60JbrkvechZ7yA4pO8jbQQhtubLBANGWK0Oop8GjNLiLxsTwRRpEJrebvgyayyBaBuXyrGBjczLZ0BBN4j0otnR3R1rL6nyObVS1V+pbMYr2Ij+5GeU1oSyJs68JZUmMYDK8s+7QsY/v0LMuDnlDnn2nyjH9396tFRBynN3poeVhm9rJquiZO3ml9EOzc94MVwfOr/2d3f3MvcPejzs63zLpccjP2PcKP8A8opEoAlG0LEuA2eHh8PlhEoJ0CqYA7uQ/otUVQSadsqfTKY+X5TycN47e8mZYzs5yXjZfLMZjUXusWIhFC8WiiD4rZnjBzgtFIcbHVQ6H4MsX4lEBebFG0h8AZp/miij2otE8ob5B+B8BbhOeFV4RyB8JyKaDArLiG1JgV+r+FDyYAnNTYHZ6OA3npAGAqTRFqHdxr3AQ/ckeyl+0xzC0UriiBupOmTs9zNvtfqLJn2OeQRo+cmzVSG3k2AhaA1MnxcfwIsDnybDOlGd85HfClcec53LAUjtsLe+iUzNTZ7w43KmpRYJT66kXcnyD0lWcsinR7ZSZwMkcKd/bcHADQgCTPysRDXqhfl5acUPj4sS5tD4XWFubeztrOTexuPEGaUV3hNnUvWfHH6UidUpqfH/HHd2DVICJdElUrQLWgFvuSjuhtGWOVfAyglAKLASfh870XdIVQtoBQj+odsK7axd3Vn/wgm6OLU29WTsp9x5RPPMkeT+KZlJgWPSqBfANHvSGQZUDFwXAAwGg8QN1kuXYA5RB/FoqaU8lE+FQuJpK2FMJ6LS6fP6oQHnMKZAKs1UVYRWtQ1ZSY7VyrkSyGuJUagsPDEZdnPSwLk0KAicEMBndHQW+KPhKFPwAufYouCv09dDDoV+HqHjo/NAVoVtCVCIUJeNq3gm0To8TOpM+0eMD63x3+170kb3cEg6SnI1by5Fa0pfkSE/KElb/P6y9C4AT5dU3Ps/MZHJPJvd7ZnKZZDbZXDa33Vw2mb1lYdkbdxCyiwqIN2ApglUpalW8tWBttdS22NbWeukH1RbBVl1bpLUW4a3Xfora9+O179sWta3VWt3wPc9MsiwIar//n93NJJNJSJ5znt9zznnOOT+xiCOo0mZUmJyWs3JCTcgjBkGDuKY0jMHgwPgkjyv4mCOB7FekDFKUTaR5PYjMWUkr4KMNtQkn9NlrMxRkgj6O9AJqRRp6/E3NgEbx1OQRFIURa1llqJZ1m13qDI944CckHGh46yenO1wG9IhLoYLyhJAKWBmAxG+S/aK+L89FkiNcV91dsRpGkhEuX983YuVbf7m//jhxoP6b/b9s5a0j9Wvqsn/99rp2of5iT0wBnXbe0wdsQvt1v+VmXX/bVeCH9SVX3Xb9LKJQv1taz1WoF/Q8bCH4ocD6WQubCfXl+vBMFSweAC8PAdswaFkAcDA8iA+K0/yv4jQfHjQPDw+eaZrPX7iQn9VvnrVwwaz+BQsXxvqq5r7qwuqsPp7yWyxVV7noKVXnL+D7q3Cez4vGZW6PHsQIl+KW/g/78UP94PJ+AO2K/vnz5EQVfLH69yq+qQp+VX2pirNVsKBqdm8bBPsHwZxBYB0E1eFFw/ibw2Bg+DfDUIWGB8l58r0seIkF0sRfaJ51ysSn/X1w3s9bXHEDzM26k+5RNykPuIF7fXQHBDKsDMr+XmlPsJwuxv2jaQANhPckr7Z2pPZsDbozDciYiRiSRkhybWLGNHhgFVsTNugjDehoYse/Bx3oX/Qz4IfvU11n3+kAo3rykwCm/cKp28/mQpPq/yfo2dFfv/ksPvU8/I6pizr7TsUkaJfI/wYxqRvrA28Luu+VQbUg4lBvvpBHOLSnr9fc19tTKpaqfT3mvh4Jh4QKxKE+0FfKVynvSSAq2Hp6q8VCMs2kCpQ8yhKGoAaECK2qOxiWzQQlQSmAm4SdwgcC4RLAXQL4kQDdDvDd4kPF/ywSfHFN8fLijUWypygQ3WdDpsLCAk4UTIXzCwiZeguEo89QkpCp4yzIlIfI1N0vslSg5K/R4Prg1cEdwcngG8F3giq1uMcvFH18xiG42QzjAGinpuLY7XjbccJByR00fBEeZKD6Bjr0LMPibCQqJLEwHYb+fTgQjaLXm6FfDxG+vD76RhTfE52MHokS0URtA9pagAD4XtO5F1VfdO6jiNV6wi7NgH8LJzdMA6Ut/SacDEeOp+iTaDk5deCFs8PlJ0NlU93PFCjwzQRR+d/OBqLxC+vzTo8U4D+t//oz4urXO+sfnjlk8Htw1wzAFeN3ynqVdFGXYjXsqPD5akdnb74j1tHWFs+lUjfkwOLcBbnNOSLX0eEdHnA6g4i4BPcODQyMLl2+GJcpCBV8ExNtwk1Do+OLVeFw0MNxqmEHD71aN8fqeEN2oUrGL1++dJ5aEHqKxbZ0Mplm+Y5qrKUjFOoglvIKHFfooSmToFHvNEM6naaPIxP4UAp6RImK1CXvuCGfTyTSx/MgkU4cR8/Sr6EmYFBGUETQMBbppKHA06JPC21j9HpD3kEftR89hBK0gDngDwX8ZIBFROfpFKqfE1GoQTDdCGdLvVDaoXSzaYvfYmZAu5jaQ4mv1iOL12KGV5KIkjqEWp+nU8E0S7rmZTf1GOt/Hav/qKMyEfxScDIUHRSuCdgA+M3W3g55K6duNaX7ujZF+X8lHLXNqdYCa1IYFQ734LbVX7qq92vgpvra0FdD225tAfoRoK/vnH/ttUB22Zz5fhBcMnu+y0YsASAJlJcuvQlx4ri0D1bcbsbA3bx3sMPuV0TWa3rH7vnqimy4q/5S/Tpm355Gf2msXiW05FPYQuywcGk5mS21JblkSygWidwQA4tjF8Q2x4hYMuns7bbbvc7u7llzF4wgwUKbyzJr8YjGx7Csl2EYTa+tamfgj9tkoqtDKll1wYK5A+qOYjrdEuX5qLuaLHOBJMsm5XOrnyjThkhRIiOUKd2QKWpuA4V6aIZMD02L9FlJpEd/a/y4RMXgXLYp00Zjm2ZfG/+nSRLdnpQkvIDQzuPPDSuP9K7rKhfKq2zLbNcc/uk3Gm1wNNdeFmk5XX5Lula+urU0t/46c6V3bIH9P2Y/IQpvcNbEBbNH9C+gRjmPoj45zv91qsQmVHzlsgc62IQwUT/u3vforaK81NDf9cqWYz0gIYQwJa3E5bJ2nle73ZZcCxtvw4iApyfRFcRNVo+gcbEWhdigzWxDaX1vPOzySkfp8TtCUGfIGEOAgPar/ErvLd67vMRKL0h5u7243gsUZMjrCrSh4CptQny5k8K5EITbTP52MT1SSWjKLiEhwCcTAnwiYfHztOuIC0+6BNfdLqLiGnfhehdQuFxYoFjWywAn02OvY3gJsUWsw7aKXTWpXdjuRntNGdYXSNAvTkBMf3Gs1tgcnqhtmHx3MnoSviffQ48Q+I4juIVGzvhEY+tw6FjKeTxVOSB6PmKgHqI21AW0RRUOIccV7UPJPmZwsGFkpQSyPpM1fVqcA6K09JNO2SivsULLVHRhc/1FQskH+n1TJc9Wu7r+cMf1VoUtDVbu8sxzsJc48QPODYz5S3YVJbN5Fo6cm87KeEAMOs+7vmN8aJel/p0RY9Zu4bgu70ow/gj4cVXHhaZ2XwKe2xho5bgk+7l6TH9l6varqkvSCR2Su68+IFtB/AT6tI8JE76EzcxYMKbNQgXYkEqr1uguNOw3PG0gvml40ID3GRYacJnb4l7lvsxN/sMN2t2L3fh+99Nu3ODWmCMthZb7Wx5tIb/VAnItwN4CWiIkiQW2qsFu9RNqXC2wmCapQUQUpJzQaDCzmBKgQctv+m4z0JuBOQFdiYOiDOwJcd09WpuAJqK4jE5IpuSEuJRiFWRIwvWTPv7CJJKEtBGIfgwBA4qbE3DYxfC4zYSMO0P65IiLYy5bUbbKVEaNp/eGY/dOLlmpXegdnVUe7Z2jPk9uclbv7fHboBFjI92l7IriLOJaYsS87kDXjhU/t9ZXgm96/Yvwzqc5bSQ+MHVJ3Oggtn80Yc8FF5370D77FzMxLaopl3hQxjE95sUS2JPCeCi+KX5DnLg8cmME32QGP9C/qMdv14ElOvCiFrysBvepwDdVYLEKLKIOUvhdFLDjS/Bf48RXceDEQiDkCQRIY1ZDtGZJpTMU8JA8jTE0A+cL00ywYOTajADl2mbV8wwPn+GHFIJCCIQy8KDJKBIz9P2p6fQKUfuNqKvMcTHD+NDztUPTpvb0P0DLcV8ziYK1WQHuQ6tXroGBNnHHAm0+NXde37nz1/Xb61/59beffRJ0gLmP/6Z+p7L+/clar2KcyLZX3mPnjJ+P51Kd7/v6Lqicc/jXywT8gXr9QP2jfx4AWhD/zWOPPV0/gff/8ktHO3H37dUy8NzO/vXOlw59BRNr9hu9HjA06RPYz4Rr2TbwAA4o3Irj91BASTko/AbVHSp8kwodiO+pgFLlUOEP6gCls+pwuQvjaI7lCDXnFbPCNH4/aQlp5K0hUk2zgh4DVfTO+BtoQHe1AaENOMQ0f2g8CmhYu3oztIJV4KOKIwr8bQVQJCCozBjgWo1+DYHO1FPNkR2rHXp+TBzcMSnAJt6IG9zT64kXyMS0FHFwG0MrDaylMbLEI6uueOmZKzZMXPH0F45cXP/fJv85G00KvCtiGbQ7/P0tpvkmO6uzXrzaQYPnfnXDd79y8+Fnv7TzmmO9rjuEicdHq+3nziueaxtasvy2y4ek9Tp24g/UIqirLPY5oVNpd9hxg0FtdVlxu9XutMa0GrNWQ0NAUNudSrVdDb1dtVmpxpRqJUFQTg9hNWr1HgOuUSuxyoHKFAo5p+GymwKOxFH7b7fNjOejpRSeQQQwoCZFjUFjeYRfGARAaCa9i7TFRS0a7fTMNyX9Gl8945s6lh7Db7ZuL0O7lh+09V9WjcTJI5X5XNIw8JGS/K9Fao7r9tw2VcPveoBdFQzD71c8cYy8CeoKg+3Yj6lPHBMGlTS+kDUmjbjR6LICq12ttWrtY2qtGX5FtdZwtxYsgj6zSq2yOxUqu8pZVajMChXWCaWsUpCk3OmRm2jGSGnVKjX8zgkUTm1+5ddq9kOnf+daDX5rxcm4KUC2RQ01QjQ354343aU0YSkHT5xZ5E0uJm2fpQly9VcS9afyrL0V/HVJ6zfubrO2D0Nk6k0Fw95FUwvxF74YcCqh7xheWf8OuH6zb35VmieibOWI1UaO8di3hbkOFqhYiJgyEhA4BoDX73C4vEDrBayX9XtjFrPZYrZbTGYT6zeYWJOfN5jMBpPCYDKo1To/R3idNovF5nHgZpNSjgNyH74TDsFrKL0GWcmfVfhI+mgtPnQUmWBHD6H9AxAg0gT8+1SVIH5/wdoLVsI/4rFP0w3Z/WBp/V6wdOrQJ+gIIemIbK04TmHsW8LckyPkZ51JJ+50wlHysuyYyYKGxmRxfMcCLEaTkfXTRtbor9JGM21UlGlAG2mNRu/n5F6Xxc44KZNRLY3TN5rjdMoUOaO+SOpyUlUMMwfq5DB9svLg/2yMEv4fZ9Wi3EhxFmlpDNGLn6RNcE2rV5VqiBMxrBMbwn4qrMbKdBkvD8VjMcLn0wTdQTwU5G3BMYnI1u4IhXmKIKq8zczzNqYVtLbCA+Ny2bRGGxYHcVvcNqKvMlW8OpTrzhaIgWxKyUeDPgJzeZlWlrKZaUqJjPpD0IQ/MNXcz4JoCkTvC9ryEGQPSdzkcDhr28QkLlqHdr9QjtdJoDEgx6DWsBUA3oTc5h56rgKaIzgzBVZMH5y56jVSAQ1SxmBOqe5MGmP1f6xM9a0ZzOZ729figLG7uLyn/mrSkOxGWbF3XFpcB/IfqfY8UP+g/sEDP/7xA0AO5A/sqd/Z1rVtW1cqhW7biGuppcxlU3Pq9fICaFd0DH+x5OG/Poz/dINn1MxxZIf7CpQpuzM/QnL1f9Z/eeCxx58CnaATHeu/BODel1+69wR2AvshPIrrY70qnw0xT5LVo8IFkqyEU2Rl45uyCoccdhtF8DbKdpq89AxoikzfEFlVyHWHCvKBUEp9mrSQsA4dSnxMVqeKqtaU1fQ20v9/AjtlMbVZZZlm7qb0Kvnszyyw+Hlrf/WrS88779Jf/WrtefVXTN6uLq/RiG5N/5awYr/bduedNzz3u2133LHtd9dPPPTQum3b1j/00IS0l+87cSW1SfYUXJsq2FXCIB8A7mCQLGXMra2aTCYpEcVIiXZYlz7JJPHk0Di9jt5O76IP02/TJ2g5zbcGg61Zu9tsdhOlUkcmS2o0ChIuxtCzpafgDfKKD4khDCCylbxWE2MXaVRldiiVSqTRMgxVXdbMOwlKKs814NZGQtVHkYvm85Q0orbm8/BIbXr8p/XfK5loZ2eUUdZ/v/fxx/cCXulFj71KwP/08fqdi0dvVbnRCbfq1rmL0SNXtFKJulS3jC7Gv1X/Pz//SYhjolGGCz38GPAA7xN7QyFvNOoNhfc+Xv/P+j072wLuaNQdSO6858TU9+5MBl3RqCuYvPN7zbHcQd5C2jATRPDHhatdHFBx4D5uP4ffyH2dw2WMhcF/yoAfMGAbcyeDky6zC/+Ba68Ld1uA2gLus+y34AarlQiyWqdT3iCqcpsFNPqH4ZxqcQsoUWhERWxXPaE6oSJUCUQuYbU6Q3qDVmuQB4OsHy4XIUIulxHq5vjXZgqgBhAlOpIA6tF4igQmJO9mAnk7wNzQeByqfLuUri+jw+gUJTqa6BR8grzlrZdcixa4XnrrTy9bauOWl/9Uf+UB5+CA84FEbI5nzpBnTiwBXn6+/pFl2TILIJ9//p/2Zcvs/3weVOb09s6pP7lz7Zpgb29wzVqEGbNP/EG5U74XU0Of5Txsn3CJnHLo9WsdoOIYcYw7CIcGrobnagCtYSVPTmMwLOgspOcuWMb1L8PSQL8MpJell/Vgc+g5+JwhZqWUBzEUHcqOjycWL27vyibgW8iVpNtk1et0CaK/LxuenQ1wYait6eehQwfXxcShV1NHXzv021TiED0Fb1GoDeE9Cr9JQFKDviAcNviL1sVaLYVGER0gwkDEkPuDKBhj9KVImVmezaHYzDQdt/XMKeFNvm4pJ9yAsufEGJ1vRuJ3eDrzW/5c7YZ6bPb+zH2XAd9K8Pd6/7++qycTupbS7HjvPDL83OH6L4+/8srx+oFnX3rmWZDYUtvqZdsTvXQiwNXvAA899rvnfg4eqn+VCyTo3kQ7691a2wISzz4jN9z861+DxPcf213w5GtOuqMlVlr64bv13zy2/5vf3Ps4dKSSL/y+JbcuH2rpSujatV5aM/XDqRs++AC/Al+iob3adl2iqyWUX5dr+f0LmCTTY1SUWi/KdBa2XZgPZarTnSZTRHWXbAg02dfLFTK0AIQUM5BI6jNMBs+kor2hvr6ZskuGEvJSoWMWFwgjCzgNAb9y/LWTkpOENlV7NkW/hroE5J+VZPXviUpC8+mhb7dR01AuwrmYd9oOXXzK+kkCwTdduGHy8I23Pj254cLVa49o58aDudl3jK9fX7tjdi4Yn6s9sna17JkzDP1HEwdv+Or993/1hoOHr7nJ0K9eMThv99YfXX75j7bunje4Qt1vuOmaEyekGgrqP40h4ipU90S7yL+Ar2PmH4MLoG28F2BrauaFAohmsYrETSLm5ssG4PVbpOvxS6Cs4PWoNApeH2VV2PT10H+ZWx9APKBYCrtZWBJq2dSCp4IgLAehRA4Vx4E22UUgSuiyPgPL2l0ep87pZ9kkBK+y3Y/SwEcMhMGAhduAB2WushghxzJixqOSUA2FhTAKDoQTMyovXoReq5S4+uZU7ZiUspg4XjlwfBKdEzvIQls9JFGLNMsnTot/dYrLMxSbcTo/VbY4zK/bdO/W59sqj59/VzAxcztt3tbvQ9cYLHly+67ljtnaMPG1H65ee9vmO/fXL/jqkKb+x5P7ZI85kgvv2fXYAbDsiXLwPDQ+w/UBogfaOq3Yt/ejomFhxOHKdARnBfGng2Bx+ILw5rCUZY1ToRY5PYsxeYM2J+PQYU4aGvYBaYchIuhtjA23BfQmxnTYRCDuWANhMmGcGFyxKLQZPfzP4lKuaErgRjmcE5dTFElpRq3GakNv1pxoX3R62I4fEocMJYaaGy12pdVzetSkfZvpEWv4OD1brqFVs5P+TDAykhskNc3tGZ+3P7F+9ZUvb1p2Mf7Slocm0kO7Pj+xrRIF9RtPbsH8RaXnil86+MRtu/M9aIxUJ/6A3w91yATUwndC+pwev5MAJj0mN9IKgx7D5UYd0CoMOkDIjWpSoyYVBkpulKmUKhl6HqsAnRkAnZokKzKVWSZTGeRGeUVhMCsUhpt0oEV3kw5v1ZV0gzriJhUKZv1K9ZIKv0h1hQonVOAG2UHZizJitQxsAoAEK8FG8BNAakArKIFBQMoJvQ4DahUpUyiMBpEq4r8Fj86aMdIGW8YuA2EFUJMynR4o5AajSoVZVChrBe03owhtYjIxKRV2TGxAIcIJdNiwTUYPidtoZKO0QzroG/9EkQB5WG6Th4mAKdxua4d/pjSB38//R/Ew/+zNV9/xH/yR4rMth3Z94X5CcVXvz3uu6qnPBq/2XtXzs56rusEHU38Q4yf1H5AcWC7bhtmwQcG23gLesLxjwS1XE8J6PXhD/44e11+tRAWK1q1G8LbxhBE3Ctjkegq8Qb1D4ZQGouKE86jzECr0QzFP6T6KDVAB38lqpbSviYrLu+P1naA7Hu/ujoMLxDsyW7xbrkYnGkf0uX5O9oBZslmYHvWWBMJu7AloJE0qSI0CyEVvdPLoq9AidL5ac4peJcLeKMiKexLQ4Js1Z8L/1vCGDYX/yK/JZ8mem2/+3nkDVQycuII4hm2TXYEZsZH9mP7EPwXW5sxoNR5NTEPYSKU91JLhlWArsZ3ACYKmVYwafXuVQlFBbUGh+BIpVKPYKE0UKa0nxG3VqKnh+KNcsMa33VZqMcZw/Xf/Na83Pltm4PO085K8p/B439IS/I4ndsDP8i3xs8wWVDgwAj+An0FkM9XDz7FVtR1OVhVNEwyOPoRaJkuiHSotjmsTEu1wasbHwMSPYfr4SvQtuJzgMWNjfX/1cbhGXOKk8zxcI0QdmPqJrAufLa6zghD6nhp8TQ2+qAYb1IBTA0ptVeOKzyvAlQTAgJxSkoCi4KdIIPsQSQCumCj8MdYItc5YFPHZtS316Ki0rm0E9eYqBf9PxUfR+h7iBdmPMYhUmAfavG1YEevDRrD/FOZ3dzn6q3xHezrFD86Jx1p4p6PUaQkEKZVaT1NeBgMyjKIpXEtQZoujs6vSK/QKCnWmt58JzOmfPewL6Ycrw+PDhJwYbnfbBIsTtbMVAnJ1xpmMKohoDMhanogdjuFYbDSGy2OFrFGbbVfr0+1YYvLIJP3ikUP00dfgN0IPXkMPDqLaHqf91UP0a3CMxafRcwfFMiB4HyReO/oifAYaEPDJF+GBPiL+Hn3x9FMNZbUEMumUafoe+MR7xBnOcSefrS27/PJlzz13uXT46F3piH9VOv7rL6c8jf9TOk5dLR2J33zta3+fMsEb8CG8+eDv8IZIN899eBw9Af+QzAbrK4mfUCSmgWjhw+JQYlVsLjYGnMKdXd29pXmLl8wfW07oa8BO1Oalsx25ZLGQmDei1dHGaKQ12uIPhrmWqEyuJBRQhShFdO7wiNfHOgZHsjkhh3rTJ3KV3EiOyCUKiTaCLoJi0uP1OZKUQi5TYwRQyuRYEiS7+3pLZlpnLC1cfM6SebX5y8fmDA6PjsWiLUSkNchFWvVjQD6WKIESlqhBOb549MVDKJeBfg1J4Wgqn38xBS3wFw8chY+OHnwNXpBCZ9A2jXTNoQl49YEJUbxQxw8egZfBS1870nyno6deD59ovOlRqAW2/IuHxPPISERLJoRptHmDah0sgawIUAHkG0H3HwXCwsgWhJfA03K0ikJTEYJIOyG6q2lrOitGy9C8hi/m0F6RyEoCMZ/wVmyOlnhuzSXnpWbNeW6p6qLbbxkoVj7auXN+35xB/CvOikF8svrh5Zeel9bpOfQ4hS4xoGvxHXykOmdwZ111fqZvsLPxXuRPpVedD18wxcGn+Qg+fsvsK9FL/rU/HZ3+L6vE9ZfOeOHUzeK7ffRK8+0npv/LNaKPy9Y3Um7qz3DGzwNX74fL+juC18lkHHpg0QBCLXPJcAzQgAWEXhZETNmDaKsWHrsaxxSCRh+8ow8APfRWK0KFD/jNgYDfKNUyEUqlNoQ/iu/EaCL7EIap9xFZwSxQVDLAKtUZgVWpMwHWaM0IqI1fCt6pCAE/yeeGym1s+7AvyfJuMxH1uKwRRb5vFpHzVNtxxgVcib5K3+E+og8RagsC60/6cX952Cq125Vb+s1+ZhjA33XDYHjLAnrB+gX46IIVC/YsmFxAtkf8SawDKDqwFrrlblRCD9/EXJF61ZahQsPfUajWW+aLNLliws4ktGTfnUStGeCZ9yaPjtWOS5k8k9A2m0TpaAcnxR3dFA3/JLoktAectiek4h1xXUA1xdtoKRMHkwpK0RpRG59A9pxvZlBKdNQBBBpxr1faBAaflO4OTs1IQ44N+f36Zbeed2chsoyLbOif7U0MrwKbv8HlhD1/i61irHW/nTk/MdUC79vMrkti+EuJ81g7eA1YPavRA3jaxqyirt/LJNZFsuMTscr5HxTrI79buIprC67D35gyrglEOa6NW0tctZlphfdCF0858LfW+tAWcXDtR9et45JIz8Tae7EvQwV8TQhsA3cCvMQOQqcinUlXfazZB/+aToRKFxJQfPsn8EmfWFp6h1KbyQSLqZZgPJcnoozQ3kr5EBOL3gfMhC9YYvhgwGMlQgwn2N2cymhEGbcahcjzoleA/HYF0CsYxToFoVTw7R69J+GpeAgj4UEMDp5AJomq+Ut2BtnsCRshtwl5vZWx4kproHR3CWAlYNaXRkrjpa2l7SWZgyihov4S4umAS1hpuCseRNX9fFrvYxApHC9ExUY/ylCAZ/kd/N38JH+El+3mgZ6HH5hvFPrzwwL9ppQBVkPpYdPZYZPwtHhezA2TnmgqnPQCetKOKtYnUGaZIQ11TOrNcOQgyhMTtfAYsoAwe2XS2TwRxRA82iuiOqJt2pOKCGonQ53NkChSPxNUP6RTJ+lfGuwvlKRwgQaJBPQv7tu69Kot49uWjISYi6oOr6llZOmDG0KLblrVYIC58ELwatGkBRp8CXj1IoON/OuahN+fvODcq1bShvI1/3qu/l9fHztJAbNDYoCJuPoQBcx18O6WqR/N8oSwU7hsbVgIu0aYz6F6ZpdYz+z6wIX/3vmBE7fawI22r9tws5o36HR6C+/1knqc8gRQYbLJxEA9tzdLjnmDRWLULqs1lF83qgbqRG3yvYM0qjierkCWio3FrlmNpI0zFRVn03BM0pbAGcqHFc3y4ccfB9Unn/ykMuGBe+4Z+FhJMI5FUd9M8Xsz2KRYD/ww6maKQFin1GRsqC7YIXaNRafmoUd4C57HCWeIsQAEjSOWccsuy+sWSmExq0MGnR7zhChGFZSpEvaKHbcLAgbeEallMZ/BYhKZiVD2t6ChAjqVmGJpkasytAoIqhVSM/O7VZPQKhb5YgHUy6E3DzrRlvWBdJp+baK24TjEx2Nw4I7CIRPrgOG4RT9W+nvKsEm1vsRHzVrf668H9uuuO0NxLxyoffsGph49WdCLiz3Kvw/HCNlDzwlfUwdcAfzKwC2BuwLED3zgj+z7LP51FkSIAoHfAX4A8F5yAbmSJDgyS+KoBM0aA5fHbozhsQgXitNyQb5efrWclMtpLu72eHCFhdUZPLTCiQO4ONpiL8XwSMyv83OoYBRXlC1u2s9aACrvfMdCWJJwUXztCeQksNgKbD22A0MWE4qJQKWCYyYV+L4JJ+YESklpFnSKBLxoo0PKeha3Mxt1NFDboPVCBU7LV5Z0LYvijzLaFzBI5ogtR37/T2szN1/wCqmJB5ZNjdzm1RLqhL+Gj7xxyyP1n9Q/aPEZLqhckb2MJ954q7Y2e4utfuM8a95m4LiKax2xfrGxA96vLj8MAlN78cwVmcuqcIwb3A8Yj+WwZ/djHPTanAZz5hYZuIsCOGfkcEU+PTuNY2lAkxRa2eeoLJm7Ms9kcFIeUGZT0aQ9iEh1mFj0uoA8rk6GlGqNLUibGKOOlGPZlIZuAS0C1kEHmHgzkyticxsDNkHse2mE7sWkDWC2d2y4fLftCRtuS9SmO358BEcVqmAq9VYjzAvHcLpWtvGHOArzjcGVFmHkMYmTWRpgf7hZdzYzDba5SQFHGfVRmh5mZyzcvzKzrn/uly9O2KtTf654zHrrHHBjMjOwcO2i4Uhr/X/vWtW16Lz24DXZCy3g5e0bV5dWZtdxV9bvmbBpIL75rOcSr6CQC3dlvy/R33XJhm+AG75S117ReU3mwsWNWnU4/6eodZgDGxPsgNWwci1rtNkggHmMuEzhkStsHoeYvKPVZRwOF+UHBrlfDxiAgzKmAfB3FHEcO0UG6OO1d0tio+3oSRZWsb8qtJLFTjGioSF2i0F2BSJITBvwWGUZN9UZPSefO5/DV229rGznyHc/fHOil+PmLCO+edkcLrb2xvr1WIMbCP+AXI5Zsa1C5aD6TfV7aoIMKgxE0KrV0iKvrBljrFoGdWATlKaMfqHdHGjwoBAK62cilbWdSipbj04cxxLNr4O+4amcsuLXsPik3OfZ3VwmDR5e0h/VcfXDYaHu5BTt5+DtyxM455kz9O7UoqUFihO/C+rz+gLElSB2oxC/EwcKF6+UQn5OyqRm7azRwwYAoHi/J4CLVf8KBaZ2+oFHjPj5NHqITCE57Vf7TX6pvWPZjdkB/EW1/ls4USaTx1F1xJuTolToAyhsCmUzCb9MSpSNxKwppQw2oqaoUcLphZAQT5vWIfkC17I+d3f9L4Cvv+xmzg1MdYbGGeeBAw7v8ij5IPHqH3301EcD9eTqAM9xkcBKcGQAfHmFj2/0rfc3OIIZ7JFH3sQBZd+nFIvZdbRUzK6HZrzFIqMdQa/KHNSLHd3KcDECQFb1MF5KSzN6lUKhAowerSuImZTAFvooXaBRJ2+2eWk7HXjHDBLmSfMRM2FuiNrcELW5IWpzs1nzxFuT9OQBJO1Jug5XlJODJNIIP0WLoxSNTg+TyOqCVpcZCe9oyZHmNPEFkVT40KFEX10jWI1f/rLRKhA5/OH1ffVfza8/UxWJOAOuKkjMP9LrZGUif0NLvSrbAvWhA3tMiBSNYFH7pvYb2g+2v9guWw3v4taMeTwHclgMKIhYmo94BI6N4iKv8iC0GtVqr1yly5J6W5D1Qij0KuIepjXRWmklWlttmFLjUavhU3SSxukhrCBV1xBytz8jBZbLwQjjHw2CYLOc5s0xaU8LteKdbHbfmJqkxZYAB8QOKSj71Hn8+AEIdonaoVRK3CaUdrBEIk1D2uhjDdIm95kraw0NjUO0LrIte/9XfWrNM86QMRy+EjsBWocHNl13+UkVkxSsoX2//vVv3wVMfe9vf1kogLF6Hb/s8Kb11fpoU+uIHyKVq+9A2vjHK+tPibo3q14VeayS2CPCnHCiPfFIgpAlrk98LUG0mgzxuAOxrUSrAYYJBimbkzF7gw6VSiu20NWHEqFKiJCHQphCYfbqBT32NoarCSwlrSAt0PTfYwO2QDRhrphxc8QbkFJzAju8AAXxWe8e76RXJvciqwW1Y0CDLDWJQjGnITH51yA2h4Jry6HKsRRUQWjpHEDGoji6qPnCDLu6wXgjt5g/VlwhaSgaVXLBz778+NjohfMia5OvvpkcbuikqJGimn7h6r0vh+vXnOcO9iy8CdwEtlr+MK2g+DxRPd+Firs5Un9fHEOmvlH+tGw5thH8XvBHqIgHj1CcJxLmLjmnLCuXSnwsao7Foh6vV+DCGe8+oiCY/JzZ7+dQ6dnqNebVq9dQMtST6WH4vAw9X1u/1rx+/drY6lXzywtLa6LUKv7iYT/nWb+WolQbh9huth8Bomm4i3dsV+1WPaGCXl2/6dzUqngqfk6emF319ONemYndaDaYPSYATIqo3ebIRHm3NxND5gJNGzNkbF8Uj5XKUdKeXIPs2cvhJatZ+Ix69SNr8NVrFs4nW88nOTOHH+Ce53C/l/OQ3ax6rWst/szaV9bi62VrKVK9ceR8cP75Y2NHNoFNwCMwG1/fiG/caO/XmxkodX+3vaxWzpJYuv1DjPp11HY3mRRQK5Fs9gh0DNnL6IOJiVRCYkk+Aj3+6aaNk1AtEFGF8/hBkVhRLNCZmHFbk6gWkcErVRMcoichdk0itJpMp9Feg0i3eARNVAnebXlkr9jy8CrUSPsk3fE0A/LMM0jJsMZCAM5SxgbE++KPuCeE4gPNxmONmjVxtZh27E5Nb55B5ojeDV6N6BytafnTwfDS2r31D/20o+tklVvRYfTW/1o/Z2JuPr/I3behEJK19gy1ylQbOgeE0pK9c4PhYDS7LcqtxX86EYie48gFGcbnjM8Szj2nWJnd+TmlLDbYE5GHC1sK5rGNrZ7IUH3jM2Pn49aq3k7UB2aUvz0GLPrS1Cvc1g0T3+WWcL5V2jv/p/uLczoXZdp+MLBzezQHvnWhz8NxwMVeXD+foHTp2Oe/2HlxqjWZWdI58MXu/7nNtJrl53sefGHUERS5z0+oRO7zcfy2ny5GZOXsvhP/RGTlFhTvgkcCKWcrbc5YWHgjdymW2Vz2ZUEiaskQRcscYoQUzL0Wzb5zXpL90fK+hVyyFNUwaHGPl6EJUuQzNyM+cyu6l85kqj6/2efzW8xmRFBuRoUPag08Ijpzj8vs8biqfX3VRQvNixYtJAmiSWdOoKsJdNXOZUvNy5Yt7ctU04t8C/2K+d3sYpHIdDEoLgaLF3e7PMuWktR4V7AjWJQHDUFNe7exuzpCgSQFKKqoGUnwFR7n52NBOogH+eCshLyzwBQpC6Gxjau0jAYAjUq/UL+IWcgsii6MLqIWLaz2kfK50MHyY2naR/s5H+fP+hU+fzpDhkiP2YM/7wGeJq+5y+IxkwabeqlrKf7KUrAU8ZovRbzmy4ilJCkfXzd361x87tw35rwzB58zR38uc+7r5xLnIl7zPGCExPiucXx83FBi1Uk4MwPyYkJT0eCaQIchouxKyHfJcbl8RWg96qp8BOWY6SGkr6APnqQ1b87WKRSro99tTthPJzZH6TaTp8zW2mSiduAUanPqdGrz7mlqc/hCsRVzY0o7UN+yyTNRmzePUal1XOPUSWLzmlg6EpUFQtMs5NM1e1KFarupMbelmT0dRBRnttR9U6zea0R1GgkqjRktsbNabbInQ5b63w+6uEY1n8hyHrEYLNcGo6FFuVY+4CCVi7Ne53j/vIzfFzHFlq0Gx3osulW8sbX7muoKiN0rALAjpvPlQ5ErLLQ5+t57Ekv5jBI/RHhu0EaAfLbbru287XrhCy3B9uo5fbHzr/L0vH8NIlzgXIN/GQpufXJZX5ZrkTjPCwv/EdHq8YbdRfxNdjHWg/1BsP6jB6yJgMVeQJWspb2lgyVSqfuFfh9oFy7T6Plu0B3mQ6GCJYVazuLaXDrGFwinmxcWUXdQeymCQD1fExQ8UA6LklKYdIJam0EcZKyOgD8mhWCyZRRfMZkwRyiU6saidBSPDj1Rht6UlEuHLenLtHnWp0Aq5XQ4elFGItSTqafo947Xnq9JbZpE4gqxoHNcjNcZ89ASS6fFHmjOoePQPjtyYKx2SLwsX6tMHRdz+jG0eWeWILchMCQ+qa9keEbGyhkLANOpZp0f8bfuykXnfvnCpXMvXbPCs35gSXv1ivOHI7fsvHp29Uwlftdd8eAVUj0fqK0/Z2GshRpeu1oo9PtAov2CPpMhEr8wcseC0WsXD8yo6VtyM6rpy8xrVPCJfPT1qshH3wHyQstNxE4Cp2grHaIJHe8CIfhVqu0E0W5qx01EDPHS34cDzS+0SHQ+lT7LVp9gDjM4wTAJErMBHWWz2528iVQHqwlBLLa93ObMRKO8XB8GaiIc5hNykjJoRPlpUE4ZlJ/GQCH5UV8R0PrOiokrdhsqdGEZ+M6hXVmQxfy0n/Xv8N/tl/n9r6ffRu3dPIJSLALDJgotDM+HmN3hJxAjA8IWW/4T2OwlMvsatKPhrfMMMkdxV0RxLzUrrKTRVjE8JTb2mjieF2XfiEagcASyHs8m/dxplYInhQ5nM37ivMEtE9MiH5o/d0kb87nN51w4oxSQWzeyZaFY+ff+xpGybuRz01IeV6nbsqPGibXLpmv/VN5so9YPyTZS3yj7EbQpqyAlqDsqsyp4RAHtss59J94TtLQ9Ey69lP9j/v08Wd534psPM8EMPE4+xGXhYY/wTT4b5nm+UDQXCkWSwAkj/Iv1dJl7errCfLFAdpT9PV0koaj6WAvrUrJmVu/ndyueUOAKhUuPZUCmI9MRIzxOjwsHgNBXtbRHr1hSWFO4r0AUinyYzGm63F2lrsGujT3X9VA9RBdJKqu5XFsb8FSrs9xav9Klhwtvo90eZgbwd9QMzFv6RSd8Ci0Uk/R7aKkQN/PFFcEgrgpTaEVIJdCSgFoiT7NlnzTeJIiX+ig30RyITT9Rm3dkrOG+aVNtZnipsXkDDTARqI2fYH95QVr2o+Bg/f76/7TqvbOTwYumyhPBFjt7oQf/he383itMwy3BHgcyqpaWKoOlDUoyMrfLrw+mL+xQrb3Zu7xc3whuxRXz9G6inj2PsXEc7vVfQtyyIdTGcQOr6hcTqkwMoio0ltoyS0oD13X/6crQWMI5X/fUe9n2Bp8deQ20lSrg68JuORfm2jnCJ/Kwt2fbcZUsXKy2b0qTmIyWJaiOzlmdm2U3Ffd3KHyBQDWdNafTWUpWkA3IcNlYZ9Hc2VlMp3yBLJHydoj2Swfo6PAWO6mKBxFCo2byGi8yWyjKpsHidByPYyk6hafiqZDcYWVsFAAyTQUZLKpsOuAjk0wRqIuu4pXFW4rkdZ13FR8o/rz4avEvxb91yjuRHeWHmNMpK1KkopJEVOxJtN2dTEYigNlTebtyQuq1jQjZKw1C9kqly65qErKrAgqbJmDwoH0lXBF5xwBQz1Lc0IhdGBqxC0MjdmEYFqYJ2Sfpj6ByRSclwrvjZ2JkP0XJzsDJjuwJiZOdnjyVlX0mKbtMcgtQqHiGmgVOMQdOLhUft/HJa0Lq2oLr638qLasHu220ztoHXi0b1Rcn+HC8pXLRcEfFF2zwtnOUK7o6Fhla2j/nvauEAiJl/zoFF/2IdwDn5zIpRCvqHHwz5LvwC+mRlvicjjC/ce5N52nbw2Y/c9X2DZSIKxgm4soAuEGgccHlyXT0zOrB4whcuqbBRXip84+d73eS3Q1w6ZbApRuBy/N8FgeyaGsrX66Yy+VKH5ChPB4cxPr7zP39fSLRup5kSBxCAt2g43BHWytlstQdkCX1toyMh2tIf58MJ5UDftbKulUQhugAv1v5BEQLpZuGS1pHqaPURnhdHjcO6AFxQ4CT8TyOlh8cz5bRsYJulpTXlO8rE+VKa5QsaPrcfXx/qW+wb2P/df3yftBHqAYKhWx2YGDQo/Or3LTf4peiYmXMAuDvqAVYtsz5GCidgklQd/IJFOtq6M1ZoQldKNamS0+hxsUQphBTU1Nz0A7hTKhCvVEsAcOngZVUEfupeFUvHBtgaGv1Y2i1JD1gt30yXIH73gabs1rjWdCKBNvqt+g8n4RYDc5V8lqIWd14WFgu58N8O08ERcwqABUIl6uFTblNnTKU8wAxS5glbAY3lfcXFbgMAk8wFKrmOsy5XEcZUAUwAJVqTCibBaFcQfyKXjbjE/SWjM/n8Io0cw5Waj19PjxJkioqwLZ4cRmgclk2EAx1yLLeooh0RVAsessC1X0mpGuj2/A2LEtn8WxbtqWBdJpuEedYWTWQxME7DV6gAR+XwQW9CSpgLNMB/gy1NAX/6xwLbzpyoSCZHqHWUeuErQKppJRCQMjDh7IrhG8I9wt7hWeo/6H+LMgpVm9GuRj/LXg9TEYAZUqGU4ruNELINELIdDoW2wMN6wY2djewsbu79/8DNvacBRtnQGMDGxFhlMgSN7HhYxr/KTjZ3O8Rk2ujUSlEPPGxOUDLyVJpGkKlCRA+O4Rm05ZPQ9Fr619/ZMByGoYmfQMt3NlBdBC03oCd8J8ZRKm3D3Orzgqj0l6FiKODYJOQr1YXVfEb+oCiz96Ha/IJUGgDijZ7G35BZXNlW4VY2QN+0gOoHkATWA/dM9qzomd9j8xA9TbgtVeC114Er3o+G4/F+C7B3NUlQONr34lfC98WO1jN7jfPnt0fi3cJZLmXn92PE9Rg0MqHG73CTSY3H2BtrEfOGlktzz9BHaZwjEoixg2Pli6AQjlNMGiDFQyqdR6tYo1wuYALXfEYWbpu9ldn45p+d39r/2D/8n6ZYjbox0n5YKnU3j44OBzyqv1yMzTqgmG9nJHj8rIVMwL4O2oExi1DzW2VlJib82YqNQM/oYktWXXHU6k00qJDhyRoPAmb0m7LDMuOjs7I/22ApdRiXCrBxsZqE1BtPm7hNTYcmsDpAWlLwPLZLL164VQ776mnprHz8cc/3db7uJ2nHOhoYOe8gQ8+xdSD+tQncrkMYmXwvnBI6qBEOCgWIWcRn4PjCRzCJ9gMAEJOXEmVwHsloCjZS7jm3gJQFoBB2Q7M/8gBAsu9kcM9WAqwMj/LVjMpcyaTgoo0ViqYS6VCqo31Z4g2T7uIjO2gvd1TKOFlt67qMBg4KxnUBhWe6ghEPFyxLgawGB3DlbE2Tg5xEYNgpWQEhcrlasmk/CxJJnYVQKmwvHBJgVAXgKsQLdxSuKvwYUG2oQQ/SQkYyBKyBJ3QEiyBArQIygmEcwkx8THR0lIuN1AOHQUDhLkjZSCWPsqJMkRscacV4h0VIPVWTEFDsAs4PKJ1oSTIiFYwaLUNzNOKmRMQ7FZo12uv1hLvaMGk9ogW1w5X6DdrYvtnQ7pZMgFVFSWevCmlj41LjaLQXYSGQIRDUeWQxk1IqmlHlHpDUI0nK8ehFsOXNJGw0VnxJBpiTbOxyVogqbKkxuhd0S36nZBUOoq4CqBCz8TAhi4HGkkbn25JQgycNiMvvlhn6wXXvPTSJ9uRgzNtSGL7AkWXs4X78YKpyU+2IQcwjLoGYl8fuEzQXF+G/mGZKeMayoq4lUM6Q0YRsUc6IsTmjm0d+MoS+EkJ6j7CvhJdWlFaXyINVCeCOi+f3dN5pPONTuLazl904ps7QTgU4gt56LXmReR74yFlVgJAVRbEugVzd7cQChfyZHunr1uA+NfHsk4R7nz8YUSUSlMCgjunNt3eSrg9DhPvxEGfiHZ8/vL8jXkiXwiHyOxXu+/pxvu7gVtoFUrCcuESQdYNBIh4fdlsMtnX14+5gDzkwtQAAp/W72ug3lYj2G18wnjCSCQh8Nk9o44VjvUOwpGoHUd9WCECHoOqlkqN1WZakBMzEfD4IaQ8MxHwVOCbiXwTExOnQp+oJ+NnhD6/XAcQ1cJn926pa07HvAs7Rs4hOGKj5bN4tx9DPNJncn5pDKz/bL4t4uj+K7QTO3G38E15IBxoDxC34EDEuq04OB3uiuC9IlAU7UVcI8+De/NAmYeIl4OIl4U4kwUe0YxjZD6GqabboOvbhhCvmDcXi/m2JONLE0l3Tmhphbaan8/Ucl/K4ZUcyOXc+SLeKWKeu4l5rQBrpVshvLQmhaBcJMoZUWoyZl3Vxlgp0Ckh4ME2kG7zMSQZ35UHV+VvzeOl/CV5XJ135XFXPpqfk78lf1f+z3lKVXQW8YEi2FCEH7Q4WsQNZFGCRG+mCPIQEjvjCBLjCBLjcZ7v7GxAosg979AYMkwn2N4JjnQCrJPuhMDY2VmxUiI0lkRodLgldyvSAMhx7TrtVu3r2re1sre1gNayWnyH9m6IhCZGbwZvo1gMbcbNosomEMAdQzyWqTfFYJpBjKCh1ihnB0SxvQ/Safs0Ih4/gDa/nYcQ048IjEOnGIgQXj8bKE5MoyL8QcbhqaDY4K/4rN71X2dgonVZjKc5/NKyUfVvoCK+J94y9u6ne9ZIp6P1jZQZruEDYEDw3ggVEJADMuAZKGiTbbpE3Mt67H4/LxjVFZSfKuja3RWMp/m7eSLOevh9+O8f8XeznoLfLzo1JngdKcBrkHB3k4SG9ZDwmr1+G3oH2/Q72Gjb3TZCz3ps6B0CDOsJ+wP55jvkxXfIM/ndeaKN9eRRHvaiQDLBa3WITKGiI3S2Qj7P82GctNttijYU2sU15W59D4C/4z2gZws2uGIQFwZHB+8e3DNIDsb1ekaPQ8zH0C4+GPUC75Y5nZsQbzbK3C4NTdVKQzTa0G88wCoikxYNf4z5DYiYMSrRMYq3M+4StAyRbsHf4xi8OiW2mwngvkBWSpcVSRo/rU3oaWcaidroNZSZG6zf+nprgXPq1XXf2bqDgtcJVdRXaMUPSFcSytZARyuK5nEWvc+xCtxzdmoNcPV8WnwkXvnRdfNpeB3W4EZDeRY57CWhmFT4Ypm2IB/kgs4gkwqqg7qgI2gOVbVaxtzqS3iZGEMB+HlzcqOFMati49QuCtnzJIWyoMM8DRemSCoBmFxgTwroUyOp8dTW1PaUbDQFUihzOjXcwZrQtV5O4syIOBhzQHCMwvXqagc57gBPOI44cEcjT9ox3N4gRGuyoYiUaPXjjTayB0Q3UIqYTaJ7Dabw42gBgzeoEksmUclkT8ppZubk9KT1Na0avyQXcgGnGR/aubJkVNff1ZhKcK5aDXprL3i1ZNQCjdrYCV65kLb0vvelQoIDIfss4Ki/1e9q5TjeOwsvD3p4uPyEnH3vv99vh3evmvrRoIuTuNKiGCa3wPk4CzsqfK2Td7tDlVKMFVcUOVDw1faMpz+Le5wQ6tmgiSbCHmNIYfA3YtZOoao3Msatxl3G3UaZkjD6y06n4GYyI06w2/mE83Xn205yu3g44SQx590oT23AAzwjGHgdA6ix10AONa3COX+n3sN4cE+5NRPyY63gnVYw2nqkFW9FKb0NAhrol7+IMgZF02A603eareSYVAJxDDXlhYj7lwNjNehsISmg4qomodKpk+PfnjByi0iw5Fu5StL5qdJnnSvEU8RRxLJEf/gXUeW5zz5VJOysQn+6Dc6PLPbXR2JVwWwOucQ8t3aU50ZVE62+YJrnmEyIshjlBBt06NSEm9G6VCycCgFGDuSRuDGNVr5d2ie0pBbpPqeHssNfN75txLcatxtfh4YbucIIBOMe1Eiq3QIYrD3sQFdaYmJRi9ISYeGrXEBNuAIsK7KS+jLi0WgVj4JSrs5IG5MJkXh9BqOM2JSQflGSIKpoRTKdlEqLZ8ruGBKfWCogFq405NeQXnOl+/QJJGsTGZnG4dyoc51nnT34PvzhCwMtU3PQtOA+fQZJ+7+K78J504/VhdTSRpM2+Z+NUA6haq66qXpDVWaFd3Frj1nfB7REX4gvdhY8QneWLUr5d5efkn8XzhBB1t2aIBhP3KtoJNq5/T0JWwXl2aHKgAQzwuxi0I6knPEjBi18dxAEg3T4tDS92ViMjSVjO2J7YpMxSh7zS1Tu5Uwh7h/NgEyD0OnYx1L1JlD368mZspiZs5dyTk3Sx5Hl00jaq6Geb58tce+TKTJQxpniu2fM47Oza1i4Fp7vMdV9Vs+qlqkium92nx+V/U9wFWM/S0Lf+RNcnOPS/nWk+sN/rA+0cVzKv564cp0/xXFJbm19czO3r1qvUpvhnCpDOXaGOnOdP+jc20nindd2fqWTkJMFk6FUcviq6WyKyceDacoVaiHsjNkfI5ggL2b5CaReoTAz9qYbvsMO7NlAXkrsiow71zm3Onc5ERpSTjSPbK8zYDsDWNSDyI/yAUECfg4hJM4xicw1EhNSqCgMGtgtgVhMdPvlqgwbA+uhVPEdsbtjeEwqdZjZ0PlN+jVoraIeLJK5CteoWqOKX3TLD4liRUViKEmQPj6dIDg+drYUQWm2pU6ZbaeFHyXxUZtPTRjUW/vqQWhG1t9VGSv1YL9Fq7f0kfpZZt3HMwcPD7t5OO0i9jn43qm5w44YnIJxz3w8MeQKc5wi7Jxf/0DKI8SxzhN/kB2QXYy1Yh3YFmEWZQCK9lhWcPOkg3AHdTq32xQTgq0YtjUIEmh2FFDrA9w0pGq7iGX1F+mIdoftIgqjW1m4trTykYtwnKRQpxbUEBlVcNNSbr7UnwUVU0vE9ai3kOirorttybEaJ7XxaHZcsfinu0aE8CwtmdwGceccngLNnk20LSc7sPyhDRes3VJ/cO8Dzx8BwW+tHB9cfH9fxxW3Llr1m6dXLhgYvjGev3FJ/RcK6+CwTXnepi98Kx4/+CgQQPLwM+fs2/1R/e8/mLSOgdRDwHjvU0/9oH78vru+c67xEvCXPy7677eWv1L/1i07xLFKnvgvEnGVcVgCu01YEg+taAWttrxltgWv+kC7D/hIC2FjdDqbzRBi4CIjMKMMzjBtBkHFh1wufUgnj1tMIQrbwYFrOOi2grncuRye5AQEk75ACI2d+uTYoX+njJ9I2Yu6o0yPHryCPlRDI8id0gYlbfGLDWpChkY+oIUWB46gG60lcmR68LZqZ9/oO7ffcu1Nr7wMMLfj/s5Zt98+UH7MaF5ZfX0kryeHhs+9yma77eYjR778tWp9br0mvxmof7bhpps+92j9reuohaAffOG+5Pd/cc2lUg+SqtiDpB37jaDJ82B1BKyMA+YXLEr/WO/RmzPBDJ5JAiC7KJckthiB2ugy3mIkjLqLhJ0moDV9yYQr9CagJ00hm9LmCDJi3oeU2KGDAOFAeR+Or7BBIXh3kAgGTa051K/EBOSm/HSzklahFTUraT2tWUmTZu/MKTtwwiKvslZrEO418nVQss7pPUxQOfGZ8zc+oZHJlzeOX7ThygsvOpmvM+d3F39CN5O+/JWXbc7G5TOSdJarve0zm5qgniZVYhzqYxuw7cdiJ/5bKEB3PqwAq+lN9A00sdMM3OZWM77Tch8yM4DC6gg5cMqBDpscpI6AjpQBWoZmqpGhExZUep9gtmcYX8J32Pe6722fDNU+rvNt9W33QXPUx4UElxxDoYT5SlsGa9O3MW2JNkIra0vMEkiT+uy5OihV52oxVUfsFteGStHSiOsab0kJtlHbERthExulPDuRenbiLJJCIkJ5NemoFAUQHX/pviguyakXCyjFoqood2ZJNXNkLR/vtUKMd5/XUfjCtJiWPLCo0UfllE4rYxf8/qqSXz/r2mnxnEMzlzR6qayf0XBlLTLJ6xtlGrHG5DrBrHSxRtrqsSj84KhC4eaFAM4gxhCHwQLH3U3y8EgChdFD+xXAsx6+fB+ICDpp063s9nm2+oEfnVJb/Kx7B+IvD3HieB17V6wlRbfvIYNQHLbGSKEtEggiB4+lzmC6G6bd3ZP0qTJNg/d0FTLD863Ii30DWd/niSSp5C8k29v44Z9EW7s+Aj1VaGKTVpEKVbKvuRMq4mloC7DYvcI65LZrvF6GslcZSm1i5Lag1qjyMFu9b6Oe3+u8r3sJGl5jJLxeuZZRC2rU2VsdkMKgERtgRpGD8waGr8eOYPguVHyXMAJjgLaxtj22SRuJ7ozaVthIm83vk+yvYyh7C3k4IlW6hAdSsAmVLGKVg2J2/xTal4Rr/qlWsaHhW6ZmBoGIpyUDWGftE13IjX1WXU3kLCXukWzexaOeVlD/L+Q5xjyj+H2Ip/TECcwIfY09skEjpZ0vjo2pPkC8hbiDACEsdTjYkRAIhfw+X1VGmmU+VkayPqnseMxoMhuNpnWydUZ8tuw+2X4ZYWL9pM8ok2uwkNPGhO2USstQaINZx/qgaHIkfiN5kHyJJEiUpqyHoOAnedlS04Wmz5sI074T/9wLp6TJZlTtA289opcxMlwW0cD7gtpotL3Bv8PjfCSy78TVD2mzYshHqdRl2EgygorxolH64ARcff4yVXsLqZfI4xJF4bc8KghFKbXIVxdj0Ci4XJtJ3QLENqXpRCPN1i8otSinttHAkTjFGSGazUrlM3s3Em918hrfb5skXr+L+1Cb0rjR7r/n+uhqkCKuVQimVVMP1r99ss0RWIgvuTaIepUabJ7wyroF/OyL2V5Sqv9qyAXLgitFDH3Y7Ku0omF7VJtn4tCo8UVi0bjM7DP7HbGLEuTNie+T343tJff59sb2Jfa0/zGmzPurrUL7BfzK1s2tm2KfTyo4IkgGE6F0KJPDUkQuq7DEor717YTSzTOUVJLMmFkPq5BlScyTdbEe06A/GgbhGO8Jq1iPcTBAQ3XwcZ4QjdyLtCcTi6PGmjHWZ2bjCdaXiMd5pCjxmIyMx2VsNpMJh0O40aRIJkBiH8g9LJCom6xWUMpiGxnfCFSkfSAkWFiZim2morgE13rXHhfpehT/b6wdylmrN2beaAe59kt82y+1R6O16HsQkVEMDWEK/IOOTCOmBhxogm1TxO1SxjO6I6bG2TH6OKAna41DdOaB/i39W0ycmCV6Cm3GSzurqNZaLGiw+CwSr9vMcEIndD592WYfz4B/hjLI9vQEIxvr/xtU6k8SyiibG5yS90vBgyfRuQG6czF+s+ei0X+8u+xO8G1ZWOkN/KJu6R3cNzNesG9Qg/dtMw8Djsv6b69XwM6d8R4FN2OOJiHangd0CQOv0ymNMydrPGaO+1gkl1Mnq3FdHJ8dvy++P44ma8xnjMsVLY3JSikZHAX/xckay8XwG2MHYy/FiNj0ZI3x8Y9PVgpNUG0cg4ihjzNxPB5RoDO0Ua+36abnbSp1+rxNJVMz5y3qzkbDySsd/59nMCZ5ufTkx6ZyC7DMbFeGhHfmqSxaUYQFTun6d5vzuX4XWPWxOS3OeDD27skZ/e6A7cxTmpNmf1Baf3Rw3d0v7m9/UzhknK2apZ3tHHBtK3yQo1raWlIDhdX8BYUr3Fd4Lm+5I3Sfe7/7Cc+j/KORRzseKb4jGMxas9MRIZR+VYu+wLQwBVeZAp4yAGSkpRB1utzqqFPjVndo8y2FDi2plnlIixMu7Dvg+twS8PjTHRlPulwoe0jMDMxak8fsc7MeXyra5klFXJo8WRZvfZYOrZZ3Rs1OZ7TQcqsatJTdarMbvnG0xe3UqguK8vQ9n0Ww2Zzl8fTjeBTLg2sxHzy68Kigszgq6ZTfh1vMpKIi7AMvPIymMDQTrkclSiU4a0slMEy/O/Tuu1Pvvjvct6r3TXFvBKA9QN1Q/JRMw+lnGpN55m3t46fAKedQ3zSMTkEYahjQWK1n+RLB7KId+opavOF1pkqBNdorKM8iulSKtkumGdHo3SipT7ty5rxngEky4BqOslwpVTjsD0Lb5Mdb5LqOg4dr4/by1PtL072bgbZ+7wJtYhj/jn+NvO+H29eWPJ3g7xf0OdfUT4BNffbOWWJ0XVk06D3zATe1IdJtpzhOG4h/BcwCH15Jd2g4rstKrzmB7d6WK7q0HIdX7Fvqv5l64QJHjwLpVwLaN6+jWAe+RxgKu3d6caeL7niEJYz3ekBBfXlyfwdh1Ji9Ie/m4h2ab7Q9XXhdUNAULacttJW0WuSUYNNVGGqUeociKKpsS2dCHI2cbDR7tWp9JZgNAAaqHCWmKlxtclS+kX00i8djhYTb41Un3BovUsAYVEBKLWcom9vO2IIxjglmO3JM9tEygArIUFathbEGvH4mABcTJhP3IO0TbwO2XYkHE/jyxK2JnyeIhPtO7YMdP+8glnfc2vG+llis3abd1UG4q9oOs1bbgQInD6cclRjaHr/eaMn8nxiYH7s69mDsuRgZKxjVvNGckRUsBa6woXBdQXaT+pfe973EAu8Xvbd7f+glv6d+FZWK31LYWfhZgfh9ARTG1F6zWu3tEIyBil6tT+g79AWSUTMJpoMpkB2JmNctzYDmPVs2EwxQNiululuYFHAB5anpDRlxWsD7e736ymH4pR8FOqwAvA8ldrgfA14shm/G/i9pbwLfVnXlj797n5526T3t69PT9rRai7VZkm3p2YmV1bGzQRJQnADZmkDsEHZIAqUswxZoh0L7K6Etv9JtBlooDKUtoU2hnRLIfErptGVrJ5O2v6kL08lAF6z8771PsuUkLDN/LCxLefLzvWe/55zvqVMSbDwW+NNaZNhOTr8zc7KZJGKQbHbkAzO9yVGZmkrKEiGHEIh5n6Kqp958DJGqiju5HCn52RqTn1kfef6m3lonHT3rkQRh/BAiTehXkJcfJFJnk6LTJaqZnJMprLSvyzSdAwOvD6Cfr0XK3Yl+xOiRsqy5i8mRJNyh2cZ/LP2xytd9Xxcerj7l+4nu9zotaE6tx62Fs4kTPGJVpZyTOoKa3VHYLCDv4xFFbZXNAjwsxUG/QbzfT27wrxzJMuqwOdG65/yx6Njo56u2yghUegpqRuFcEhkfB8uumrzgC+dk3FmcTAmrot6B+7Y09GYuxanD4RXRy/aAxC7PMpz5NKs4ltOkbintiaWRZld87d7WC1+MO+S8CoqhlE8iXZ4DIekRDbwV3g9pNc2GMqGx0O6Qwqns8Qf9eMyXycqZnLqYCboCKVrr98ZAjuElhTqMLRQbBmw4HLAogjorT1k2WSYt9BBlyVok8jNDoW9QLVgyFmihdJwOanQ1yrnJOelElzmzTon8zFDoG1RjYGeOCnABqAnUUsEo4Ceo3dRdFN1GUDXQVIHlOYkjOXWzvcBxfm6cO8Ad5JiDHBjnNnGTHM3J544kNOEwtl1z+vDJ6Y1N7uUmCWRnNjbbP03LDfAyABCO6Z6bxkfKyAq/dpg7Np3DKbF24QZSqfEOupRSDujkHm8CACGfGIe6MaX6gfJJHOL9bSa8zWf7RF89JNIviLFy6Zbghb/YabJvhms9F/BWG7/ZQ9RmNjSlUMNoz13Yz7qrJ/63P14UMpguop+/SRR7Q5e8d+PF4TyhW/iUVnEf0pG9QJSqdtYEDLTJ4tE3LD3hmBCxKL1iitaF/Y1elSABpVaFTw9UIdYreKGG9iZ0OrNdsEkEmiDRS6AJHhNjMkSBH/lKnG3SdsB20KagMJ6m2naXiMJOoKXFRErC6uoJFEOmQr0k992jMhRiQOiVeqVYb6FX8ofQN9ZaONT7Vi9sn2S46N68STBLZnwjdBV59kfIM/5duAYngzv32gR7Ti7jar88TM6PT8wNeGmPA2z/M86coTdPYPo9hwlI6HdsGkWnhwmgHYpA5eL+wPyo0zYXlrap1z4pJsnM+yJYFme2o1DUsIa32UX4uGh18KtYo215aZFVD26QnGajvUGymRnfSvhQzDt58uSUT5zZdY4rIjpXw1+IMMI3Zn600tsDZN9Jj3ynx5G89VG/eIrKYVi4MG6T/Z10syAW/poCf7UDpxsk3f3uZW76PuOXjZCx+blIRkHz/oC9OJHend6fptNptgeoenqczgCnM/EGTh0qUrSfLwUgF7SxJaGUKdGlUoaycTZoqzGUgdcFWQagxwQDmOsqgaAXt3LBYCfnwnklLzzoBd4MqX3KNLnjpBT0nenncEoTDw443kFuk0/8cGiPG7s4tNncSXls0RRBaQOziGo5h3wGQiJP+QzVVJAzxuQKH8AwvB0wHubxK/lY3j+oDmKReXVTYOiPh18b8i+/BN4+Wlfpxwf33QI1YV8N3sFELZ5d7y241msG5IQE6h1T4Ilrbhq+GgxePCKK0orWpwac0VwDfH6M63NY5Ji0gGSmiGSmDARJNJh4U8pEGxUmp54rsOaMGfqYgi6s9MfytC3s1keiUhSzd0LDFaILRKPRrSyrBCRLOPnlEqSUWxnVpSRkrlOSkSs8kwIpnBoR8DhNqArJao7WJZAhEMpSGZ+6lEMFgtAWUekKbxbQH8QVsgWpoODYwlhhorC/cFeBcdEFnPQvrKh68K9zSxhsjZOhFh7FXQ5+G8a4VahsGGgBp0+Ot2HRCJ7PnJxMy6g+J5rHcT0kMnoddLMOAV/7Y7uxTqZge6waqUvryv8PAnnsQGQQdI+2lFG6it0TwonQFIkB277UpPnxnuHBhTaTztwAP62a9QbrSHWX1lwDL9dsrNYsS40uamv+hyQEK+kV+9Y4Isg6aaLuxi3j3h7h3VFXXCeKyqh30czPz3XG9W35oSgiP3VgfopKI7nZgATol5pfxqGZc3oKerPHnDSvN+8w/8WsjERcYYOBq/jVflD2J/0+v83v0hk1XEwMa4r1xFhiIkEnEuEwx7lAHfJAXej1OPmcC0b1MSlCilAbBkvBYBBAUJ2TNLpCLpdU1yqafD3IVgB6TFRA5bohPP0UuoLWNsANTpnV9JxVskJcnXXQSluRVHVaH2XhasrSdXjZqnWPSm5PGyABA7Icx4nMw25crk8CxnpH3LCwtYvyuePHScG1WW6XJQ0opP+EePfEOJlCxbMKXJ88kW1W6Gxdwso8PlNf6qhaufNXLd10TpforRwwLl2zoS18spDqgiJU6KPIi34i62299TfX6cKXB+BYq8ylOyIozooskUWKIrLYDyxSdr35KjM0ZfXmQiTiFjHaT0ZH63RAo1cZYwmxL6wMg1I4GfaHkWCqIglMmAoSy8QCVhRwigcJJ+iHAtBm3bmM1yUg0dQ2xKxOwvAU/uSh7EtZmCVSmgVZUnYDQgSDV5noy1GhA32A7Rvrm+jb33dXHzPeB/qwCPatGPR8G/6S8qO78Tp8VOcOTdrAQduDtkdtNGXbhOzjYdsxG2PDrsYfZpLH5UobUnfzByR1zcMmuR6+U3EzS8rme8nZihv0DiZpp88I0TI5Fe+InsrWJuNZ5M9BCHkWEWwFkfiVE0tX1uZJoN4ytDRW7RJBWfzMumf+wXSGCK7wpCDQt/6mMp1NEEk9DvNTJIcl6rvSblrt8BXorCUbyb6TVeT9Cr/e7/Jbk363P9RTxGQYx/TUaNLpkLUEzTb096vFIC+FIMRSBaGipikFhfxYHh7Kg3w5KQb1lJnDpR36mksTtAUpF0CPcRdwXdfXBhXt4IpME4E6jBy7qRNd4oTeRiG6u3PuMidDcq8C8eqIyOSKXbUAZ2DEBTtHKnIC2WFHu2zPMz+d2Xt7f6S+7xZaE/LVZi69whdTaEShrgvCZ5c4kQj98fDrQ8LyS8Q7wa5J0dloTSy1le1ICqyenfR3h60ZqwmgyJfRIQlqLb3mE/V9rR9cPEKRGQUNJBtlfKZN9ZL8KHXq18rvk9lPBepz0vb780AZB+/EgTp+Xxy67HE7vNwEbEnwQ6T4/dFoIWahaTZXTNB6XUz3rzp4nw58Tfe07ic62qG7WQeVOqDSqYqsRoeh4jJ6Wq+PIjFNj1IlWh45MWqJ8mFH5uhrr+eQusLFF5g787jseSMZlWLKk6F6+ekc9wqeHjYF5Jl6wKoK2NvZPIcR4KQzPYvjbbO28cX7gZmanejkNym/T7/nVI1u+ZfLtiy7KH3xH77WOvGdJ6xDtz986ZrKyFZDr7bnWJ8GXAdyoP7oV1qfDkg/aX0VfsEe/t3B7wz0bIvdfOnT3wKOmy5b//HFfTu4/F6QAnu+/3TrdaCf/NeZr8v7d1yxmv4BlaBKQCct1Tr1bMGg9oUL1gg4GQG/jQBnANwX+HLgzwHa6n/cD+/lT/DQzYNbteBriqcV0KWIK5Dya0ge7FpBFXKtBEjhs/wfPY5MeSL2T8An1aHOYuyNCCp0lxIZ4q4J5yjTJEnPebJKSblJ+aDyUeUxpfIgBp9nlYBTKkNOidUBF/ITcPbPr3cUElQoKbmChUyynhxLHko+kmSSO9gQeCYEQmVSOdHE5jyHbD1OuLiPktilOZU/3BxF8U0OV6e/fLQ+81ySQgpidqDnqIzu1R582CRNErCd1Q75z6BQB7ivTU660IHC4YFi9W1/OrbzHGBpHZ2jkMXV3PfVRzaPq2ZOaTaMbL70wpeVbN4Wygf7AdU6/uD1z/hNJzoU+uzWv7v32u98e9fqz4DgValtSXN+w2dCmE6tlwmf91JlakqqKxlg5DibPwdyo5TOqAd6PYa0UFNUlWbLQhmWR23uWDJgi/hC5WRMr7PRtKpUTNOIt40mXCpxdLqO6yGOvJibOfL60TzIvJB/9SiGKSV5KdwDl+fINKajZBZiF+8qGRNp5KS7pg1/KP/u3br8wvS3W3+65u2HEf9+fNXGvuo55cZWfU7m4H2g9ywcnNoa+62p9Z+AtXwJsXH/guvWSQsXlQkjZ8HuZ7/derXNyGR/CB+nqSp1iZTHPbn1DMjsiKaRmogCdTQ6EKvmNEavRtDYbDoNlY65zY6q0NDFYj3FSEjVg/j0MRopna69ITvDvZgDGIrDlOfwBrX3JzO3O4CMd43McsvpG/KB7HL1j6/5yvoVmF+6NuSDGOYvQusPyMLdve8JxDWz+9HNNtcmtvaY8+s/G8L6Mo6E/I9EX3qI/hQoSvVj5f8zR+gcmfHihZ+SZ8JskWfC7Njc19M9Ewb7lM8yq9D1q+TrAa5L0aErN6+P9ZIrKRnHocF8jjmfGgdAklQWoLp57NNjD4/Rixctimk1Vq1Ws2ixRqtQGYZjz8ReikEqlo1BdSzWn2FpFDvTqlF6qOjHxXX90It9mAuQ8vB6Mx6h6LSx8YI/k8ryGbWb573egkMLHtYCrdathXFNRQP1Gq8GarSLFynijD+UDcHQqAnHctSqAbmMjlalgsNy5r9WqGaC44VjSJW3a+gOY1Rk7vWjzZenm+3yliZOW8i+CUa9kwfMdI5A0Buk/L89sRlxhNzT0u6X3yhPDp2t0ZfrYLrr65AUycVzHxW2gflcpzMl7Lb4X/37h574cuvduTK7Q4saq5df9acPgW5QHCL9KQeGMsF9t023nv6nr8rVdnf+HUi+MLntw7Eb5L7nVkNxOf0ktQgMSXdTC/wLsgtol7KO+/d2cFdx8CkjKBpAxAAaBnC5BgzV6w2dxor8G68QsbMadX1IR6uNA40xEZn4xG4F4BRAoV6o6s+G+wpCURnJhGNJIaF1u80Z5OUu0mzTwKs0QKcBGp1mqK6IKKkA4peAJJkpJe4nUeJ+EqWSWiL1xWKdtuFYKFKgElwCJkIDbESIoGAzkshImXYLXWa2hS4zmTmQoQ9njpGBRZkVi7kTTdISMttAd7zZbp9D77yYy5BS2Jfd5N/afZ9TTRlbsw0KS9ij3TSHWQO5ttNH5/hjamrPHlxAgk/M5jdzdLV3dAr4CjKTfAjkguLy2e6OJGt2PL3v+q46vit3HXhfyAXaJnd47PH47Tfe8vJcQd+Pfv3BmAtz5zXfJ37uG5LLokaew/NBsNoPbrY8b8Gj0DW0x2MT8J7XhjCO9GEp6wkXBJsmH/GnCno/peahSm2MpTI9fAqmgmxMlCbFN8W3RZoSHxWRLyHKzT9cQRR5VpVR1VW0KujXZ3HnRgHyr4AT4B1AE1RaFUhTQbYA0GOiAArXles84HkXGetIwsnnXsPnnLhmFntsMlg6ofJxIubT9ecw7biTR+pHcROP3C4pz5RKih3w/E4VpUp5Jsi5C7QxlDpxo535PkHI/9EtXrb1baVxcOrEuZXagUv1TGrdSB/nUOh7xS2KsW1BcaEoY+FXhTFFtLWztejbB95O9a49eJd05cZtnwLIv1/vHLJxKJoTghe9t/LiOtXGmFPkUJyYBP3fUuNWiyRuTHShH+7nAU2xHAv1ypgTvWa9iBhYrT42vKRAnjNl8iwlkRR4zZQT6Gin06xLaMLKuD8sUipBqdU1xGhYEJUwHNI3BIlQMIjUsiBoJt0H3G+7abcbn6L5bbSKtqkwAr4qpCEHQw2VthCloCAR2mhoFNfiQx4qRGk4MsshkZASUrFSSEi+IPpmthXYBD512J3Yn7groWQTp5DwprjnpvYku6SRtG79DHt2o9Pc7MknoRSiMyErufQElZFpir6dPMKd/GGdFOBwRzF6IiEr1W7zShLaymmJOcLKXrnNKmMWd8Z5mqyK3KWRc2694tLWn9XWsfqiRR8bqe509GRNzgZdvkgkuPPwAHy2te2bfXeXUxsa/WM39N/zJuDGAlkaidC1Mw9/nPRPNUj/1GLqx8hr1gKdkjRtDCDuTvn7GhRd4KVFRWghkA9ovy2WiL3ImvUs3+OPhKN8RI2xLi18D7tIWLR/0aFFikXBmny+UkMygCcUgAk1UC8dXwr6MBrfZPhgWBGe684oku4M6szujHeah5ukPeMEenG8XVbesYKHj0y3rWB7EoCj05dBTv/bPUhnmDoX+B/1Ziitci/GfBP3wOLGR2lkYqJyP9KtrW8/2TZvd90GkuD/foT2DFJH3u5d+m+pGFWAKxQg3bDZvKkspIPheIGiI0IxqrQHwm5e8GoNXETF6nR0YKJwqPBM4aWCooCPTxJZzgIsCQlPgIcaKkQ/iLifBlaWHqMnaDx9inHRtNQGoMZjH+gV5RgpK4+lyawIeyIgRSgv8s003lDAHzgYeDBwOHAswDwSAPKcinY7U2BFX/fYh5OdsQ/vnDb24cRGPPrt2ImOoToqm6nD84iIAtUgIV+XAfpIDRqKNTse2vdk295sP+d9u5voG66d8Z+i9slG5omfgoc/qD2jq89wOfUN6YpczGTy9BZG6KC/p79Gx/mBBIRmtkEH/C41RXt5lUetygzUBw4NPDOgGAjm/WwWd+81IN+2D1QtyDYAekw0QGPF+ArQQ7k416TroEvhCuZwDxQ01wIJTxB5GOgxjnYcBs4iG+8c+9ncyJbZNovM/O0Uu8et/P/s6Msrrf8H25HX/lcdfW3T8r9t6evq6StSb0k9uHnPKsZ6aXc40JOhSQuf0RU2qyjaJiitWqia6DnU80zPSz2KHszTmXYTH7IFgGIzQgZqMqHcgzlA5ZBMzHX0uWi5oa8tE7kVfX4zkYlIp7FP8pF+Xo015PIjoj3oOuw65mIecQHWhWRirsWv9JFkAjn9x37mxmQ89k7zCNUmX+5MKv7Pe/0Uay5DVuKC2gd3+snm4qN2+s3Pj/18fn7sprPkxz5tfJjkx/QfkB8z6XhOP5ceY/mzJ8j+t+mx2ezYyel2euzIdO707NjM+2XHbCE/HTL9z7JjquCvWrcvFz9adkxs7QXf+PDs2FxurA8EJNHg5t0pN21UuEluzJPxQB/DWMOaeK+C9oVDtkhWypLUr4YrZBekHY6QhlMLrEYron0OCqWQ0ihIRY7DPg9Hzt05wJEWVorjOMiFemU2p60JRqLUauw3qUMENltOjjEAI+FlGYlRcCwzxkww+5m7GCRADBYgZkUlLCfH4iCe4Eg0HHoUdzD7fW/63vYpZBTy90mOOTk89wfnxg6faJ6YItHOEWTtO/Q7W3Zspjs7BmS1ZXfY2lXdHzFNpijWbGyssu2+FRN68YMyZPQN8mn7x7JaMVO9A3g+NE8mz7to7VVtR7LTT/2HlFf0AB2X5HZytE7BAkOqpyfGGq1sT5I1Yrw3jbbQk+JMVo4zZY2AMgEbY8IYxBsxwpSxh+aShaA/E+dTSWg2FJEBciAD5OZVLOdSIyE6zIG/54CCW8hdxN3IKdToTj0phUkVNNaKbWMEqExwogiKg654MOgImmLjQRDMNGdOcLizsvnOsdewgTmO4ktyfDmN1dPhrt7KkwRGiGx4UwYaSHZXTBLUV4z7Kp429CsEZNHpapydtTka0FWbgUG5t7eNDjIsM392zrzN6Nef38oaL0ra8OxUZGeSMAGuA5Mwhi/ptjXIntDTf0sqXnhvZJs1OySKZU9a06Q3rGbzyMC8dwO9T1zo3PLeDR0Tg+d7nNIyUSRjcbD1Kcpx6s+PoaiFx9Wpd9o9hSuN4DMGQF9jAP8oAOYzAljLgy08eIUH5/D38l/iacHnaxj0VoOPN+h5n2+jkbUajSyni9DOsE10hb3HWGBnwSss8LF6mrcgY2UXlAajTRvwCAKvhK8YgBF9WsEKypCMDJCIdKIXZLZwoa2GDoQiESyF5yIpZCOg8lbkVASykbHIRGR/5K4I81IEjEfAoxEQWZFk8VBdtuH0UHaOTP96xAlYJ7CiSKvypvNtJ5Sc485J5wGnIus87DzmpJ0rEkRrEnEkJ1Izx5vcCdJgi9tR2k2Cx37WJEbrOC6W3UORNvU2b2Co+D17cLyDuKR94NDNEhjsAgNbTGCAleQ800YYQy6gxRxRDHjAXNaMie5F5mzvsNva+na+dSRVb/1u2zZw8/Q0uK5mN3H2tiGLCovgue+9A0/NPDRURdGO4nq4dh8jznwHLhTpCL9w5ukGHyNnikmKgmFyJimfMXK4Hh6fSVK2zhkjuI9yfQPG/wneL2mhhOGZRJaTQLJJDibRZ84/9V/06/hcEiM94s9Q9+JZ1ZIGUiODnrAEh8gk2SI5oJy9x6udexhuB7eDG6nAt2jI9oE+fB8dDQ/iuoM0udFUEd2pWey617rOvQy3k3s58Seo5Q10MxqOyXfDtyP3O/V7ilI9RHov7iT333DqOHM7/QP0+gGqfS6r+CtZs6u95o1ozYFvgBL+W0zAXwIYaXq8RFMYbRYvfaqz9rFTx+kmWXu6vfYbOmuPBzhKguL8tY+f+jXzIFn7M+2134rW7sVrRzoI3e9JtJByBAUl5M8ny8afK6P7NPC6wS3oc0rD7Xs7qy6G1BRada5r1bNny692zpYNt8MHyH0gYC8Fl+L7IFm6/KLzFafdRz5jXtc5Y0Z/Hz5jDkoWdPl2IG1/ezuktl8Q65Ug2Dl7x6k95J7xU7+m/0TumW/T5qvonjF8TwwtiPZSAwFX99ezdeQqvfN4vYIsKuajrvt7Th2Hp8j9V8vrRH++VzKiz/UDqj/uQtwEynM3Rp8C8n2RPRGok5JNCYCJJmghVlYJnEou5pVM2DG7inUXaFPeBE2sF6CH2us1Kygn5/QjgTfHGp5zPBB6cmQwmguqNTpJoTFzNkfB6gW/MAOl2W7ear7crFCZvXiU0SHTI6ZnTIyBRqGQ0yM5PAUPRhhHnzaOUhKFB+VSAbWDd0q4k/kJLVeQnMCZaY+yms5wL84dpRyZmw1eIaeY5Hj7tedyddyb2BydPto54M4329a+N0ucBdB1dNnGj+bEIuh0cdlwhTT9p3+89ZXPTlyyJnHb/Tfc0foCWPLqA71ub4he3/rMly7eD6Z+vm1VtGdP4t6HPwma6ip4b0nkIsB5Zt7ybrlCpkmrQV9KP2xWgmfJaz9FKb3KmxGNCoTOr4Afgc9TzsdBm4WfAFSxkHXIqYtmcTZXvFZxAn1mjfwZ6s+Ir+ySFlCJuDEgAZB4ClE1TiXRp2bv8ersPW4HzxMdgXhpIVhIdAQEBxcBalFR1J2mI8i9CA+tafMh7nUmXDSJxz4m0P0gqMzjoo5svk1k09++5z939FIv6O3WS0Edfdo9lyL5fJLopXKH9+V70nCyD1B9ok6BhLQw/54ULd+TmaBYyo7492FpWA2BE15k2mnb5rvC93PTz30qB+VUw09T96kfpr6sVpyjWKe/T/Fp/fOKn+uV9pjTqVdYi3raW0Tcqnb5L1lHMHFGF6yTPBzG6YGOUQwL4s4E6iiEdsqHGqN/aQ6s4JrvTOEfPJKJm3+RfXSm/c8zA+upOs7A4RgMT5Sckk8nOBUMdDq1/cgsQZxhpJmAGfuRlhLz9qd/1Ppk654fPfDis6AMVn7vn1v36h8a3dr6qgUenckpLl97/6vrs/BrrdaR1nt/PgIMIP3P3/3uj/8b3HVZ38wP17W+9fm91Klb8f6QfaV/gPbHRYWplyThNnij8kbtbUaFq+Hx6BW2iM6gVwUiNKPQuU0SGcplzLnqlBRJFnCTqRu7Cd9cViRPi+SnOnl6rDJYID6EGEsWDkeORSAVkSKbIvhHRoocisCIi0xK9EjH1EDdLn4nz+h34+cn9MaC2iWiX3Lg8WixPOVM4r3HmKcYggjtIDkxTSbfQc472kpcaD6N/zd1jnnm5nPi7IEPMEWunYJgAlZbe8Ik/eSWq3/+k6v3TF39433HdrZ+ucyd2GtBmtTfesNo37nVxYGfPn/TF+75u5devOP+64+f5wPaAdv31m6taSu7zr/7ylFqPm8r4DzeVtBsDuQIbyvog0Ugm5P34W0FPZ+3FfRkFVDVGPqEgu47Q542o3sGiAwvad/Tie6ZwTIsK4pvYl2OwRjURaqcLY+XN5UVyPh5vdgqzJkl/Lu86G/oITK9Y9YuhCU7skq9XO+m3jd73+5lqN4k+igEc1LWJHbJjP6Oo0Rf1dv66jNtfZUGaVlfpVNeME9fmZDOm8b6imp/hqyZ6Kt8jrEhfZWfp6/ke7w6e4/bwRc69nYQDLbtbbUg36XL3pH7EL1R79pbv2RCuqoOMnVA1SvodhDbz86iOvtL7qkyz97zV+Bp5LeIaFd7yQg3dTHbC27o7cU3hTD1FLxf/nvJ1s7e++rZe/+KehEn6CUnBJtKYLy0qfRo6XBJcX2phBcMYW52xfKf0PEXHifrXjDPn4EYyWtBe91SNdxz2rpJXR2h54Xtdb/R0dEHMU8VhAha9OBp+pLEjmRen0BdLgUoCMxKlcNvcvp9eEYfz/ug3sybjEaTGvCU1DWiL2Dk9UEVbw62YRUpPGUSjDuA4zp/e2wiCvfewd3BbbvcHhXTmdHXqTvtTOeznt45ffpgPjwxDdcHvz43NI1M5fvbb7aGYqQaeHY+Gp6JdkpL5vF5qa9IBrQuB2MPe5S2MEcQiUbak/fcgkep07Eak8BqgSDgyXsCIt4YpaDW+nSCJoTnnkBlwubhQjaJsoFjtjdtkLXVbVBN29oZV1sbqNnWBmq2reDxcZw8n2JPZ9BmszVNpvBRcnu0PIWPwqd4P+SOd7aCzDezzvVKdw0/a4/fy4yI+k2j9+3rDDvD4/dm6o0qlFuku8abyfwUQn7rY4SfFrX91vsIPyE9tQqswvyElNDYEmP1NH5agfjwJOGnbR39JscF6PLhASeNFNTIvLgA4ym3GoSX+qim1AsoqlJKRXoEhzfEaTVtNsn0aHtiGRWFviLKWJHvg1yEDwds7rCaqr/+2lGZQUyVSibDoegPZA7PNI8efvU1XKvy+nN44462u8rnDXQkar+d11Li1Jap+GEzHj2BTaFk5e7HR7IbzLlrZ645+7THi0KJTz6w7MJDvYsnjHldEhh2nm32I5J7zGt5arOEvBmqmAvHeZs7YNSo8eQcxD89SRT8xzXxRo+SQl9hptEr5JXGsBAULM6g9uxLRwvvWvzs2uemNOK20LOu/CyTG1dOPnX0qMO1cG7JraV1xxlDHEe8Ajx9wYqQdwTPdFzgac90NLZGmIOIzkPUL6VrgkGvJJWr0aIqXo06k7FKNVp1e2lnkvHSRZXC46W96J0Y7bXS3iGaVrEWi8OZzRYTLmfSqUR/qKpocQLoBN4iMBSBE71OJZ3WZNKpVi3IJJPhaLVe7KWpZJqXstAbiIb5oNppM6l0LK5mOpqrz+QO5+qH8Xf8BTIv5jMvcM/l5LndpECRu9l45MgR8p3gYZryaC/Rfr5wM74Ev82ynPwEyD9n2i30GtABXu0kw9GWgo/YU8kcbHdH/t89T926sjx0XioWiVb4luZDuyqZaLs18uBXPn7bI0KotnXRgnoqCU98hK5K3EeJ+PEpxI91YJS+ODhY9fudZbHKlKJiNW6tRMSqaAfOuJUGTqbkQO4xSFZBFQVTDbFqFcVqfR8A68EOABcBUAGI24AdAAVA/zHpdEnLsharLRa3xvsUTKlkjVs3MiUrU1I+wIDdDGgyYAUD6gxghlJTiOfjgZUikAF5qoOlDDI4PUItrXQKYlDwa60mA6N+Pzo2my/kM80XuFdI52BullYdOiJKYSJiDB/5v6MdknPzSWqaoynut7NxgWB79FeHnu/Tr9cGMpnt16Ofumrygn9b05o+kYsX/eGehZbWb87arxcMWmb79egbcOfd2geubb14a7zaOHdpIgTtZ2/ZMxi6O/bknmukh3HP9QLqHelmk0mXz1fLupiUTNljkjNlR9FMT8qe0lbKOk1Z51Pp0ItYWWct6wrl8gLkValCoXqtPxGPSTG1y8v7VBYVzhd6Y8AQAyr0bsqnsvp8qsFBaSTo89k9Hou9XEzlYuGAtz9Wc7ksvgCfD0FpgQ7FKHYLD0xqao5K+MBWnvPOdYkfFi3uhVymSwQRKZgjR4wy8chPbUnjXuzIITtLXLZLDuPg7K3MIBooBugPamcGDmQg2i3NMzvP7GdOtW4Hw399v57mILii9TQI4sbm92lqHl4Kdr9/W3NuaWslaWxG8ogCL9zXPAQi0lfv48GVXpDLZUwmTbmkqSFKZmpJpz3jY9IOe8au7itpSqqSxsfEMyCjKWka9ozVbs8UlpVApQQSJeDEoMdDNQiZUCjZUxkYrCVrSkxbhknWkht9DKIns6IK6lWQqgJj1VeF1SoexrYAExi4gdttztqBvVTM5JKIzJXGACGzkA8pa0MajkFkFoBJ+8FkJsIpE7opQ2vJ1O4mtExn0xyh50mpLJ+zBJ+V0mYz/n6NtFFk1KLvI5y4mdaB7KJDbqidefeMZtrQb585R5ZPPm7q7qf1vPnUJtxSe7Z2Wmnpg7JwsrrT22nzS59s99NCahjJaQzJKU8lqX+QrrhccZMCqhnwZwZo1OjxFzW8XH2TGk4GDwQPB48F3wwyI8G1wS1B+vLITREoxLRaC6Vz+i24+gW6/Mg14im1CbkGPs4HNb6ay0IF73K95Trlosdcb7igK8WGgZYOj6oklYQ8ctm/yjS7QLpebk6dPEIgLY9TyLM4TgqGjs7GynI9+BTabJK/KnKBvGm2yGs2QS8SVPJO6MzEZuKHNu4fXwBjjym0PcJm+O3rBXdP+LKZ/76itGpXpb53zGv1ilvWXgouB7ctt2ScpNshGrjlvWsuDnjgi+B+zvnZPVcsW5WPyP7p2KnjihFyXp6S9/HUcSWeF52hBoFB+nsVdMAopC/X3YR7h4FaD/6sBxoWPf7CwsvZm1g4WThQOFw4VnizwIwU1ha2FOjLyzeVYTyc8qR7YyaTW20W/G6nh3fDcEShqxaVarXS7wyaqCyXhZpsTfIE/X6A8UCzfsk/6T/gf9T/pv9tv4aj/f5SLC3p2EI6hEGeoYaOJdpRkB9XfNXZEqJBadQoGTENNhlBFv140PigUWHMNPd00eK5uR7W43OHk1OjJ9yEPuYKsoHT9ekuEh2bPt5NpWbnbKOdbjw7uTCNOolIMI9yyuvOueA3T9xx84/OJJ/Rc+65XlZrXgKue+/BOTKCkUdWT5xTPTs1f3N5bvOm/N7jG5xJjdhiu8kKMU2ZPyAaJqky9ZK0V8eZrIUILEGo1bv1CT2t4zxckqNV92WBGI4LQgKwCYF05R1KvJFQqhMpayZiVtnCLsFN9aj7btT6EeXUrpBVRnXvSUgYfXSTl6a8B7xve2mO9nrz4biksxXioXCHRDa1vkBVhTzIS5QRjCO6HDPSmC7Tc/Q40UUM9yihBW53OUYwAo9juH9SBn1cLn5uIvHqHA7LXqGMo9gumDiTAh1MRfQ28wdEgCc3B/oufvKx7Wt+cN62az+mcWwDh7p3/8WlO1dFnZsdsXWAv3n1RNE8eOODN3wXSB8fvAy4d9orib/9v8t70b4v75H3/TfgD3deP36odWylBfsKO5Hs6JmdaNe/L132fPDnQegIRAN9AVqjdCnjyq8on1L+WKm0Q0yLV+AJ+A5URvUxnU5Q5MIlge0T+up9Y327+/b3KdV9HofTXBToFNp5nc4RlfP3oyHS5apRjUoooDHR8bijt4QFpBTq7Wy7RoW33WXnHZmZH55to924XeXlmeYP5YIttNtHj+Dx4Mfl0Z5trpc3OiyHMB80ufP0XVfq0Ub/R+vUltGvv+/Mzq5NJ2z+nS8+s7SiOPuUztY3ruid43W8z8sRf7voH1AFwD9Fiad+Jy2yOQsUBBqCFB1m3HhQp0oJfqt8VwnT4ZyAeJDN4y63ifyh/Bt5pTofNDRwExaM03q9N4722NTwksSGtNzhLjidNlXGCqxWm1fVhv7T6y2HgiCIC1/97EH2QZbRIKPpF/zQjtSUWtJEItZUDktALkSlkFZKzYoBpkfJLthsFmHcuom0pVqLps5szi7N1KFRVzPd6HReLkDd2B7aScA0u4dz4rpJdMV0pSMouOCC5FKSc6exmDDvN4TzNPIxLkS+X1+wtpDZdcYQzltzK0+n3PrRB9ZEgsr58zdDgb5fxEY35c8NzNJsZ2uv4lYkGxlqr7QsGgFP+p/3Q5XgEKICLWpjGg2vcNnsXJGnQYZXqDUam0jST8bRAKXgFFBRiwUB/wgF/Ghbx6lNlILqdVh5G+ZxFKBMn5zuYukM4ekudp4imDymD+flDlyX4lZ81OW/aOXD78fDm2QcQYweAc5/eHH17Nxbbb20lxTFyXyrpbcjvo1RLSmGgTaOBd4MKGyMA/OroG0Q0PQ4rdG4lCAmKNXGhosgRUj9iCdtNrMqYwImk9mlwoXOfg26kDskAEHm0IP6B/WMXv8GrkyXlQStSoSlcAccmAo/GoZ+OhxCH2inFbSGApWwCGYzJ5hwTvGwxBrNBdYEsibwKL5VHHPpnk6Kr4tbp48TGMuOee2eKnsmg5JWacKindLodpu76QNGw8qdtvR20tauO3Me7L7BlUb7CG5mB9xZxr9OVjBsIaljP67CfuEg6H2KgqfeltIafcFA+gm8YLUb/Mj0ryZ4s+F5A7zKADQyHuFzELA2oKFtNtbV7jDAz1KvJ1xwsZqU3x/tC/cL7IAwUB8YG9g9sH9AqaYHcthIxqLxCB+F0aAmJle1PybG5f4EzmQvSMKk8KBAUwJQ0eTNER1XEAQH6YnWKGtSLMil/WmIR4dm05vSk+kD6QfTj6bVHJ1OW0oDWNUPhLIoAEkghlJR9Tqe9WshjQivbMRlV93OzXE3UvSmTj9Cp9S905JAkLqnj5+lKUH2eZKy/vCTGuuP1JMwX5GoYkiRtKof3JxwujoBE/Q3PrRH4Vvdzo9MY+Z3pIYuJlWVHCLwS15QMC40QgpyEGqYiJPMiigKQgngGsSx0kTpUOmNklJd6olICpPcT9JuYfC0Wxg8xM3kwwWPiXIAHe1wmHRRX1jbCIlBIaQMhnQNXuLJSEOVrsDzLr86i+cISmJoInYoBtnY/tgzsTdib8WYWCxrxTMjDrredilcLlyD57fSKtpaxAajGGKzQE9n2wbjSWQvcKKvwj03Nc82dFoRZChQ5LpOy8RtdyUQqiJizu9GkBuKOraBag9tnjMNZ+tLcM2W0p1BVOZ3iKi/2bx2XpPC+XKPwum03LjqESjOa1cAe+baFVp5QsVzesZlE4FrspGs7iY12e9I/0AA87WMm/kM81Xm2wzTCC8VlsVjarU5lhygXf5Qrkj7+XwADiGx0zj9nIU3q7GV349s/CN5Jh9MzEqVvwAKQf+gNAj9g9nBRwffHFSQMUAcPTjoHFmGpWpZyD+SHYEjCQx2NE7RKmpFCPtck9xB7kGO4YLx9kgLZ+CQGZiDlBOgx7jzIKmvyrQnFcil3GeK4p7R400caRw73uz0cnUVA890Yo0ugfvf1XPPk7/dsvx95IruM2URLPnIJd0vX9F7QbdMNpAvzGAsOZCTcFrTrUwo4X3Ml5kfMXQeUawcHhAGQw2t1hQU07Qj7Iv30B4h4VXq7GHWLJi0E/Hd8UPxR+LPxJk4rjntDXNqgKSL7RFwCBJiM6cysJbJADYzlnkrQxvpTEbXhzSkFWnIvo7zJRBhEpDbQQ/i57eoU5QCT00/RdGUxLP4N6dCGPkC6hJ2yYNhnaHGFLIftgPO7rcftD+IfjxmVz5iB6wdWGl7uxTcjifitUvBp06rBX9Orqo7I8DZ2Gx3SxyeZYP5TFCf7s1OgdlQMzIIPnJd+DwPnDln03EspO9bId5N6v5/GN+ARPWGD6wTb2VR4HNe75SxQ9/Vp95UhpldVIq6T9q8DVFG7VTDWwVwK38/Dy9nT7DwKRYodeAZHfg73Vd18HIVkm++p0drYZ1A5bR5iyi8L2o1NifvcPgotgf04G4iGB5VUhnWJ/iQ/+IbNUgGjH1umId9/spM88hs+xCyY0eObGxWyEvZeLVRWEm5MD6jUikDfkRXKpBTYCBzGTjMT9Dk2/jZpDcoXHclrJr7vtJ6pvV06+/BZ8DAFmCM1YKiOHjZDY+2rgVbHxouM9p4qDcEPwnvVWi4pHXJ72//P2A3GAF1cP+FF7SCj22/bOaGmTv2bX9j2BJxdOayLD3174r9BAfhYWnPVf5b/ff76eNG8IoRUDFhPL4pDuNx9eWWmyz3WmhL3TnmPIRUis0b4VTBiFpncwp+ZOWVsVA2DMIJP5lGGsIzIZCm2oQ1VU9nvyQ9+hpaWMD+IBzXH9PDt/RAn5madxTyCq4BbeJpEC9Pze5gs4Kdt6nOFra3jgvMdeF3bx3htzY3KvYnzbxR2cq9edudD9z3i9XfdaXs4XDs/IldrXfF/P5vRp39kAaP00qdz1BoPXTgxtdfvedOqd56bHLpitaq72/+OHCutBnC8j4dZ7Yi/R+jTkmDHibJ9DO/YhQqCPAZVB/8LXwXMsFwRBCimehYdCK6P3pXVBnlkTYxIKdVRZteczpVMckItRiAvGiyFbR6lRUDkFtNzgjW8pFQAGsGKZ4qHKLAW3gPsySeUFAJE38QF8sDpGIyzroTOmuU6qAKqmgVeu9xPY94EWsUnrMVKANngDV5RuZhw5sGhsyHGzcAQ6Y5J/vTeKiNjF/+3CwmXlshnIZljpuBkUPWlO3A1Kwh6NS9mbohzufZ461Yyfd3QMw7GOdncaueJkDmrbsJyvl71XnqmmCbH1d8DuN3U9+XFuAjCoiPLCrKXygV8pYD3JGBd/1Q9I2oUh21sCww0CzLOTUNTskjN0oXxco3Ggp2lG+97cmgGGMcjwx60wwnzccwuIw8ZC8x7gKS600XzLomXcdctMtlFA6wAP3i/ewbLGTRZuK586SYIUee5lyi4+3Nk7P5uKdg7qBorgzpbIhz3dun+JysKTuQ520w9DO1IxQx7vlJDIj+EvJb5jQhPkNddOrXCo7ZaVZSh4m849pWL5L3OLVJymv1gYDgctodDmecopzOpAyYLen1BKskLCm1QWcgEPU4rJyKisejUEfVj+Yy+Xr+MB6L8eLRCh40kpeHjaAvnIcmAzPMnSEZRET7ZqcAYEm1hNpjAPLIibMSaAjv7r/eu23fyoH9r25Ze+3YblHvMqGIKvHp5XHxWy/t2HDFpV/6/uDS26ekjL/8tcvqRZ821nr1tUpu7Km6/h/Pu2SK9Ag1mO8g+axQI1LUomuX49UqTH84VnbHyIFulurjnbEKTET8GptRxVL1F47Wjx6tT5OM+vQLrx/lXn9hpvn60TyiFHFl2kpmLoP+EZqgme+g2KF14wX1sf7kKrpS/oAgg4mikOFvzda2cGpDcniDNqIZGVf6PijGaPefN0j/c54akzIiD2aXm8izNKCLoVjO3cDHof4euofqFZyNvBKtWfd+a252Fo10q800ezBz1lWf6YkrchcNjR6eW+6Z3jd9A7z2vePPbL+ma5mKe87ufcv93W+rv4JouQPQ0t0qCkxMrPN4bOesC6yBoXUB0RQ8d11gnXXHdst2m2iittvWwHW27bYYei8QWLdp03bX9vh2qN4OtkOeD6jVphUr1pjDokkEa9eY1sA1KdGEnEZTOAACYkBMQKUSwoU7S9VEbNnC7Zs3r9u4cc2yFbwYj00shwPlnCbg89k8HnSZScOrvWqqnv9jDsmA/MB7mZ/OTefab4HMi9OvH5WBpTCEVybTzn1xnXyWqZ2+JI8mFhz5AqSu5lJeptkcZ1MDfHQHCaEQTQM52WnvLjJI01h9qIz0aVxZA7h5LDqbCCWfs7R/j+ytGQF+KFeCe51ivBid2TnmcKhUIe9zLzUzWdsQzocOXwUMrUO+mjQUmFKqShfdt0PmZUV63UjJpNNDqO+NXKQYC1YzKub3d13CsdVB8F/9YXPUahgq0J6ZL4XyYadWFJVms9tiYPsSQJzZG+NzOqUoGoM4XQp1qT6ftrXzVOPCHx66MJVbgzm/uX3Zz+4AVKqsl8Nr0atzqVsPPHJL0Wt3uJEPaFA5LfqlHUyAt5lfIZmYAAHp62q1Ydmy8VVrguMwvCZoiLAbTYaIaDREDGDlOLXRNA4N43B8Y8RgjRgikaDPF1y/fg3Pm0Kr1wTXcBMb15g2mhrBNdZgcM2GDRs3QoaBIGgKwpeDx4Mng/Tng98IPhukNwXByiDIBqUgFGAGvgHpIAzC5OZyPdlYQi3kFsKFG887b826deOLlwmRRGP9EuXQYF4XFAST14t+p0EtqHjth7FT8wWZnzAnyacfMu902ObsfJWRs+ZdHNXFUjKucIelMjIH2KwOHz1X5SCzlFIW+jQsFmrwtACccJOcYe3kmVSKj31hTa83PfPuAMv6V444PLRaw+gtvL11z0hf+eLRn1gT8bjlOoUCq4ig1OszBzJ8W030iSVGsSUyHkqBZYPF4jAcbL3w+aQThMMKvdbqGbxvSyimshkcnFqnUoTDovjgHnBlpMeham3bcKn3nr6UI9Ef9uVEm6xNVgRxLG836Vj190qX9Nh4RhSBGNpKQVwPqdpHapSWUz+QtqlUBoqSDKwhBSkrhBS7YMnryPMq5KhcISZRVkmictlqtVCQ+vslCTMDMiUwtMJtYRcIC+CCWiiZ5EMLGuncAGuxeIbTPdLAQIWvJvgeiK7m3QY1btKWCY3pWp/O/yHXmctlrkzjwohcBgVouRdkQhMSzn27WcElOfDszQo8FMCJZ59h0quvk0nemyXY7PlZFYEd5NA83Lo55LoiriBHYUc7ukBkM9Iq0YS7SjEdQ4qPg9cuWlrsn6kNW63nt553qi84YTCEwufNjDWDASP6LxA+D46B0IH98Fs7ks610JQeHFjU957V5FJf8/EbP06PzHxtX8qPhJ1l7Ym94O9U0Nm6ZdLDcyakc028bxc9ucvnQ6+2b/uczvLJtfmIXYcIpbH4iz17Z54A4OD9n76dIvneaGup8lLkqyylzqVeka5icmCltLBULjeGF1qHhxeWFg4MlMvDg4PDww0AdmjAUg3o14CMBuxQgbQKaFSqjY2F1kZj4dKljYXoK7Q+ydvYZcIyuCwRisd9Ic3C0XPX3pjMqIb7+2vCwEBMSCgFr+AzLhuN2Ew6FYSNpQLQktHe2OmZxjg3dXzYnMvk8EtTBTlAL7Rpl58l3s3yfG9ZXmWpm0fMNh2Rco+DIlLShUgGYEVM9Hd0jnRdJZ62DpqWDzg6RQ2IdAw2DiLR9sX2mLZLZ37qd7v41VBJOxas2VwcXdBb1umdzsbMf9R86FcvALfkckvXbl27tketZx6oT4BPi/35lLP1UzBp7x+qe/42cM4FpVChEpG2DIm02axOCOcin7h//aAQdEmthxZ53Ho9Ur8Bxyb6Vxd4PYx4zRIhMzR0qTVm298b6EXUZCwev2W6da0jFXYrDl1dWT39p/X99yCanvojkj1csyRRo9RPpEuVGrW6ysrthrXQ8pDXG6rWK2MVWKl43GEUU4piKpmyJpMpl3txal0KpriQPwRD7pC7dywaTSbZhQLSs6/3qt1qt52tqCrIX0iz7PJ0KBUKh0MhD5UeTZdhMhrleXvaI4oeCtGCw4XGeVJSSSjDYZqS8kqZhrJXO2vBK03uaIempLasKReXEdg4PIgQI8UTi5tvR0Mh0m/aD3LoLRrJYA0ifx8EijW6D7SHYiF6dmKnkIiVqQ+SMmfFtOdAf8UUieijYqGwSaMtVFd+799z4uDfdleWJLj1rWWttdHeSMgFGteO7Fq8eM/knxU9EW+psKn8mZkffP5uNlSJL7y9omjN/OvKsQdnqpctWeJ2t26YdLn8jz7eWila0kvL4IaZe0WlLdgbAj8Raps/ffX554WCrd13D0s+M/Opz6ZWNUqsC66iaCqE4t4vEny5fmox9RlpbRQsztn77RoncDocG3mPlec9Or2e2jGg5gFvH7APCEtdLo+nJAnDkYSqv9Jw8jEe8mM4G6DXDTTwfF4/oAFQ9jYiSo9bcGqV/wR83zDpSLyfIxB0zekXcyRtg18jaswRA9EC026OHE48tA8RIIDMF9rnPgcWozSMhmgsQBZ5r2sgH0D/53wQICExQjnuENuQdEbIA+aLLaBAezESq2Z7nMHQkvW7l1xw77Y+xbpDrTsvTu96udy3PPKJzeC24JL4ups2ZN77/WAkMZS0X3kFa4IBMxexhVIlXgP+W7rp4oY9Xg7ZF+xYEl18zUPntTaI4BoQGv76utqgSa0xGkcPPAx0Rk/vcHTTFFj7+YF+v3lw/bYEwa0bb93J/CeO1wwr5Vrr1lLFUtI/ub7Th6CSce2ick8Dos83cb8YVSN+UJqilON4Rjn1V+m24eH+gVKVqgyUtvWBvjIYKNlLoIT03GKLdfFiy8BirZZbSlUWW+jFFs7MpRjayjC0mV6y2LL4SgjicD2EsAwWW8yWCgod0ZdlweLFaoZZ3uMT02mvtyQPqKyJixcuHCpTFQvQVUAF6DI9Q/xwGjJqtc/D6Xitt9v64R86soaesXLE8ob/LcO9SIAS8tguoisIBi5LNZvcddiLURzBTd/E9HXcmbY6pZpsE9cIygYRqKKq02wiBnKV/Zu5BnBcLS0niHCsB6J9jm6zyALF98r3HJpnD3+c0yvt4WJkZk2qP+wx6HS6BZUU/OJC0c3qwZ3XlK/LyDYxvnhkSfJxennvV/bPN4c3J1p37nQZHCbkDtuMQdcW+tptHndUFK3GgHtrawMYPpi9O9IxiipPvC94sDM/WfFvBBvZJX0hn0+nqEwi2QMyiXACMAlbAmYSiQZbsbJsJVPpT1EVNkoDDkkZDT5FA0EP6AqrN+o3yiQ20tUKW7kJAtgDKixvBEY2Bage9FUpFAREwgoTDvutWSu0qq1qllEqWQYwjHcwFHIk2IS3UizmeqgUCzQpkAIaMZgT8mElusxh1WsEtU37oeTOIY+HJItmlaxcrYu+zxJ+ij2T7mCqOTU1xWLCO9uUbyL7kZsjOyE6IiOt6pQHzh/bSwJ7ERF7djSSEbCAfrx43hIw3Nwx81Op759CZsfSmbeEhkVvtC4QoG6xwwg8y4vLkLG8qp41ZEJb4Xj86mqrfj2ibNg0Bgz8yZVOHsUo9mVw5RJ3SBRDjuWtk7/ZGr2wbRE96qB3VQc/rqH6C5LRzdSV0vA550Qi55FiDX8tHY2mtebNNXcafS27cLA+DIbXZGPUMrBs9Tn8Gr/vvGYzmomtgQuliiYm8sao2sagkP5o/cXpHInqsT07muOwS4mD+2Y7cuBwDIHNnixlvdmA1Qhlv152K3hgnd2lDurxnO8YkCMBI5g9GOgOMJHAoKi0s7Nynlz1l8LOL+7ONxvxUKhUC/kTRR3dH6nvv8kf2DOzZrU/yGJkOJW+Unn04gtKpaE6DifrixbbdXqjIWpZmFOMXeL3Tx9+QxK2fPHSuq+4LFWKRXri9XT9HPMO+O3dEWejNbrLHwC4Mtovw8cdOLzgE1deeUW+sLy+8i5pzbn3kPhxlyhyai26LhSaaK2/5hO1/W0aKDcgeVpM7ZFqjYZACW7gTvhFs1Ep2UX0VVuaLy+MNqgaV4O1BQ1hodtJQeiLNBYqq6W0LuAT/Bzn11q1ZP8raG/PSoFZArx6lHsBe4k5zKizZR3dAXt7bPG8GeFz8Vf71KWvG5iNfnHfgSd27Xr6ru9uWrFjVbzcR8YXJ6otU14ItP5sd9Tqi8JSlm9Udjp6nE6Xa5AuXwTeSHzixl+0MQ8XjpApxq+N1FGADe3OVRjE7Y1Va1IkmhocvaF/yZI3AXd+MIh4GFwn82+y1VDXEf/upu6URlOpLVvOLQlN0KxdonJvTSa3ulUKKnzJorGB2rmXoC/TlMulDRFUMKpmWjXMlsrN884LxXbv3pb2OJN8jxtepFVt47cuUyMr8SLRG7L2QFuJDf9RtLHEQMgqY5adMUpIJpNpO2EksG17XWfT8p1MZODMtzoQ3h8mEqf9apjV6ZH6n+nvtgU/RC/crA68odMtrOD05WAQvfyPZxEjn10iPkEunBnoGQihC+HtrfNlgzDPOpAXOK/Z/fIKzMszf3h/+big62rwEDU7M/xyxPcNRLvldnu12uthi0IRFhN17Yi1v986olUMcfVUPCD11tHXYnYooVCrgcLDF/N5tiFJ1pEKGBAayWR/Q5sRWYdObRVsWmVb4yNZyCNhmEc+ObzFEEhtSTgb7fJFgjlI0oZGQHKIs7BHHyouWA8FMAa7rVHNpPvBq7k40PsGwK+qmWuvP11Cepen+1tiLtY6Gc+J/athbV0F8X527bvvNoZEsbKg9YszBeRn6wpIQEBqPcasWl+cxdZRmpEcpKllUqzHlwjXlEbKSKmVyixvag+RtXsFXoX834QJLaqHYrEj9CLZqGmsIqabxOGRd2bm9dxRpJo/0tj52ZZIekXyQqezFfD71+EB8xu8vMfTxAPmN/l8vG+dRxxt3SEmEpN4mPwNQeSJBEP76WuujCBbFYlc8d4nrhHDuEGyg3e2FvFGghqRQlGP6E8oDcAA0Hp63Jw6YXV5BVXDrRQ5AxSiwKg9bSlnriT0YdPXZ2e/wl9vrxmNrZNmc18rPGi3u5xlBbvAYrXahiK6RYvEQHApnq9+vteLqODjL4SZ811uUVR7+fNmfnGen4etf79MGpKx85jn8RxCap2UHqgWarSJMlFampbCVmdabM/jdGrV6SzuFeTDsGo1AX6AMndRJicrcZCZab6Q5+atixDofacDyNFcglhDI5ivXWYJtmh2SABfn7n0ciEGoUb01xiHCT4rZvVkTgBSF7PEuxPsIuI8sdRGZmaQaQGBpDZrwSXXQAG1MXleQG1/62ez5GzTcxDtRZnaJFUKOQH5agnGQlkoI8NU/bZgG2AOI2gedB92H3MzbqNuazCqEoQAlbNbgFCgrF1Uxice2KphKza3JU15T2a1LZ7fPW+6rGyuTDWanF/Yu6geghtzLrNGk/TElqVYS38rUnWbrNZBcF10ZHgotK5Wt9raHPCtsNrv2go+v5f3BfpGWrqLXCFVOKz0Oz5GP/Ext0clzvxbrBLicrmFCw+1bp7jCLQPp460cUeXUknJHo1RVLo+zEvqXp8nzWd4aNbRclokP0f96WwvMHWlmGcTIR/FnpzFUrRu3CyN+bw9OEPyQYbiNGMws1rODQUCJGuygjn4/vbgvRvnq3tw6tY2rucgXreIIohEsSyUtCnBmxCSPqXNqDz7uq3KbqSErqWfrcKjLcUdYoPnQ77Rw3OLdTiwNrZZgZ5liT5Gb7TEvMUKftgKXfTJ7DXdy1Pw5/LIiYZO1xqkjP0BrI1n/mGd242dE5sDKV959kVrr+4Youc26jJqXIpduGlsuL6KH18co9ZvZ7nJcHhy+9DQ5nFYTE5ms30Jp5rx8CoXlm98rp7L5TNHcVyC+zwrcqRRmebkf8r2nn6YembgGJCxxGQODrTR3izmWbfsNK7ohJelrqksKjFAinqVKlLoof7ZB0aZrZTBsH6FqN+7959bd/3L/v0W8Z2dO2ORGxWbrwsGwU/nBaHvygHoonj87r/YW18LBCrlTeDfLuTMpx/MnhGJgodaG88NBJOtsUcvuWTr9u+Bb/QCL/CBV/cGQ2j/GX/g4tZkh+M64eqnO6EqY7NePrX35O9+e9MNTYNhWXtGiVb9ZcR/51ITmE6rxoZL+RFhwUCDWrpOp28iO7WuWBxfoIwGmuFw3G9V0iaBsWg/Mp3eL9ILdDRMHPhlJL7i/GpQwr1zwSDoigRVYsjGIaoUlQ+eJRpsHXW6i6Kj9WbrP1u/94rXNRbpdDZLH50etphBfi5WHMOBYq0XBYp//f67D4DCZrjtrLEicLeOr3S5QOvf33kHeHQ//+V/LY5G9DqIrXRfq/XnuUgS6OU4UuFFceTyT7ZW/f4Kgmkzh405TI1SfZJn+UjvgjLf3z+wrJiLUHG+FIUDegfPqW0GCh955o52thcbOWTl8GbO4U9WAR7PFgcyW9foOjmuNJ0m7YCkD/GZNR3AZ5sAY1LiHQZ25vGrvLG8UFOgIBtZr9ZlhGFr5y0ZCi38cskficjYlIweVPQeFt4x07rkuQ3/An4Zzgts66/7bgGAUbf+2XfaNDfCj/q+1ZONW0x7FlwFBneFQjJoZc1uYeFOSIszYmWQaV3AmEM+cKwBPh/LqN3czH1qiuxTB8uyhLThCN6nhVKk1sdVKtUFqUTU4xOSXhTXaQVGiz6Qyb3PPpHi8GjAP7c1Z4A72h0WORqedXCAEu9SH00wH2k7GYe29I7WDzEHCemgx3B9MtoF+QjhT1RGdWceU+umf7z4W2D3RvpLAx/T/Mz6zu39aYBYhbb6YvY31NZQObt832rnLPqjM2oETZqGeDYT35j5+TpHXA/uKqtaP54EYeHdRZ7WPdpZDPtnEd8MUAGJq1K8vR8mo36/huUNai2VQetHYne0fnS6mzswa4ih/9mpAPMdFMijqF9c1vrcLz5S4M9EUaT+3koc3CPSf1zzUQP8edjwvXhdqVBEUIWVbjvL9kCBIomczrIy2d7OEMJ5JR1ni7NnYTfg966Zi6zHe7PzAutENaJdvGh+FJ3trZ8RRM88jKLt1r9fOoz91cipHzPfRXSYoF6T/r7cWNyAWyVQ9i32rfPRcR9QjTpG4ci5G8IW9rbRz47CDaNXj0LPKBhdsWJiYIPHK6mBmgCwsbUxFcCNnodUj6gUKnZCmMhMvDShGJvYPQEzE/WJ/RN3TTwzwUxMbE5JGGMPlHCPAByoFSaQXzgxXNIo87yqAM8dWTkctYSjb658eyVcGYhqqPrLR5umSgXX9VQwki2WCOQGHplpPteckgu+9xxpTs00j0w9l5NLH5rNpqyve7OUPAcKFNKw7SQZoQ1zDj6uL8mn9ZEoZiIUeptOu8oH8TVpGvuUUfn8XgA4YZaGUfoZPlX1muDnLJ6+NO9xOkJ+v8UdtVpC4ysWeXuWxftvWjb5g7tX8+k+jwV+zsRXUnzP2mtWePst8Wom4cKXLvnUIm8+X+AtGm2wtiav+FRvvw+Lkq+/d6Y2el2ejzq1VtbbM5S0BWIuZ+mK794Mvz93zXv/uezqczJKfXVZj8li9KxbYxByostd5Id2rCgYCT9GKIrZwuyk6tQl0nA84ebMwNwOQgQLsLSnAw5RfRl5qn2tTJUqfDmRiQUJ2L2PDQoYc5gpq31FhsYpErzjuKT0CDfzIjdzBGQQJV4mHUXNI01cf8q9jDxyC8nY+yBSST7Y9kZrECmrCBm0EkD/hJ02pMgDtu4riq+svvsHk5PP3jHOOgWTZeYtkzngZD+2fful4N/Ku84bMbc+ZuzLtP6FT1V408yFZPPpq2/+7hUlvDveUMqNHAqtOxV6/I7rr79j5vcGoTc8Nij438pV5W2r5rBvcAFFKfejfUmjnUHRSSYOAko2LaRhupbRUNwmDnKcPVaLx4ccbFWowuqoPZCJcfF0hgMcpy4WPfT/x9ybgLdVnfnD59xFqyVd7YslXe2SJcvabcuLdL3vsRNnTxRncUwSQuKErBBIIKFhCwnQsrQsaVlCoQwhYQkUCgWTlmmcpv2nMNMS6MzXdmg7Hpj5GGamjeXvnHslW87S0nme//N8diJdydK9933P+/7e9ZwjktpwxmhyjJ9nlvuFwIyJXATPrcLvnMYiOpaLRb2zWTDT0GBHQpaY5kQIerEACvUhJHrUM1h2vJNZt7UubPvh3g8fWbT4oZ9su/n0nV2P164eaNDkxxAr/Pkxa/VAomZp1u3r2dR5aobOz5pufmX79hd3NTTuef3m/C0FTnj74acLdvV6wisfvHbrt4aCQl6mDvHjKC8n13HNMVEhXSYR5vSRKpU/namra+IYu8NO2FVGFje3scAP/XXxVNbmsLFZ9CvRpipns4WP0MaYidOCwgq9yTxzeN5cwho+/+ISXSYyV2IV9T6vWJNr1Jg5169bt0FlcmrUk59p1axJNXDoh6NY+Ur5VMIZcujQnj2HXpsRFmtRgGbYJPDFN/VPSH+wndrItYZVcTZOxDOV3gIHTKYMsEkLACgGVaoQG4qEyJCt2P1WyThTNVJbgDPtY0RSkU1M8JyxnLEIsxOxvvAKdFqYkocUCb2DtacEiFC4U6ItOM0Ux12a058QiYWSY+qDUqyZrS7TDCLU2oiXlCy8+/UNmEGlkDOBSV/Vxjom/x3rDiewJxnY/uS6KOYN5sf9UzfQTiQnDeBarslTk8Kzo4lgJix0bvbtBZDBncMZfTyVSer5KQNqAW/69ClPdSDG2DQaS7wyJqFTFh5OzuLN4iaQlIzjfAdGj0kBTFCgj3eGwiAOS9QCC0YVnNYfnZIQzwITvPZSPEORHzLJVXPnDqdR+BhwqfLrdfq5D/3yzjs/+Hrf0qO/2gdtoaFFRe78c/5puDRwzYa1A1Fywch3d7fUrry1y9GdDXp9axJbX97bOueON66753/OPFSJObSkg3VUwOhJR9eO537D6w7iyRCSkRSYx8VABYN3uwpMS0hNtb1oIkGVGERsFc5AlcRkC5QKxOTZ7MTZCRg5j0A1N8bTP5n7YCL31yShHpa8FnToD1cXgrB/Yubl5EEeO68sALura4ukFiCT14UDvC2pB3O5WKkVKVeF2TARzkSjjcmCGQG89aBTtkggkJg2HYhG3nJgmBwryHuuIPB/0VxgOHReRupVTYXa6lLD/TO0XvztX7ETF592BXSioq0okowgENlP8XP0BtAKBsEKrroaZNSDg12ZbHZBpaMLdmVkwM24CbewdmTGW9mabQvUMAxtSKFoyWVzS+akaAkmvWAmxibPIOpPY0H/YIJHw3H+XbxQ9HQBIIM4MG0J1JcgZJFPpWDodAsNHPxHRPLM5m8uX/7tna2xlYdyT9asvKW7e28uVWowN776+YED//H6pnUCPP4zYpEyP8bN7yorD7tcAYMYLpy/d1Fl5aK987tvXByD89s39fr9PZvaL741A6LEKwffvrEOc/MXPOOaWe+BfV0jWVt5dqSHt7FT/yTazuens2AZV+PAW88hk2pkMg5LwcBkQIbLIHWpyDQVtvmUWYw2E1FRlQ04GVE6RUsx896b/MXZrCA2QrGW1xLm/GkGq8hsxqVmK0wpm+iiZeU5ST3Tdefpm7f95KHFix75cO8PsTfnJn7oxfz5xozZsOXdnZt6fO7s0prEQLUV/vzm1/c0Nux6cfv2V25u+uxS3elnveLg0Le2XvvQyrCnb9cC+KlgW+ndfL/faq7WgWQVT6BgndDJBGAg0NIkrmtKI4gQbEtTbb2tjnXZnJUprRP9iuskMzBRqGAwE3He10B+FwKMUt/rMrwQnNYradVlojULOKpHUzOK9duCYlX2ph2lYlSKHT8wGi5RrNcO7bE2DrVM/rnU8yrgJXUG8aMCNHE+fqmBsgxQQIUiZHEVNgu0aJwWt8PmJLQ2hSiAc+MIOngJEBCSp3ii4FpdARlmO/KET6Kx6SElAMLtGPyW8gSUUnzK7jdKZoEe+dEMecJ9/1r8KrrvfrCVa2tT9bK9RG+GZUlPmUrH6ghdBu8RnZWTcpKcmww1eArtmcnK+qRC1m5zB+StosY6Wz0RRJGABKTM0gIwoH9jE5Nj09QJI8oPqGAJsKPEl6dmhycFsS9sVzcbJmZbjeI3DHR2xg+YdpTQQJvsvygd2VLGECeE4Q/tOQR/OTO8+XeLYAobHeWTm0u8qxK+TQif9R3aI+ApXpv2VmRDUqALbOfayzKKNl2A1JFuYb/yPu5xDgKO4Qg8va3HHc/E+O1tq/sOu6E7RgTaUjpSV6ODBh3UqetTdqlCLUKm5cJZjK64mx3XwfkiwfmJYtcyv2NoGvc/4p5HGDckqj0zsID9JzupL8GQGp+L7+BC7LNDbREvcMynJAkdLaN3Q+N9MwiR2ln36IW7uaWPfnjTjb94dEloYLRVrpM3bFzarIEDyhpxeeOazo6hOpO57YZVFR1JO/VDOHdpwdS40tW2G587v/O+Dw+1tR+58OCiJx86mIZSSxhLoXtyzs6Xb8ykt7+4+66ffX25MbH3geexHFoRnjzE48kSLhGrNUWcqgCLoZV1QIfJ1AIk0x6pNtXQ4IhF4raYxMXaHKUeB/7H+5y8/zktcWdOI0C5BEb47aUF4Lg0Pi4BlUIMPV4aFguYwaMIoVZrHGZVqddeszk1+uadfaUwkpcKqLFXEDSpOeicfGJGtAoow+PI1P+ZclHb6OeBH/miWYvZRIsoMjOqOKogFCZThV+j9QMN8Ae0Gp1Wo+3zg/VOaHIGnLVOcsC0z0SITJACWp/JKaItNIhECluQwghyjajphme1BqZNkQ9yE/GxOHMBr3KJ4n8/NOLliwwsNj1i3ANLupNVlL+K9KeIR1nrcnhC7beKqHQg2+ed/N26C+ff6VvvIVX2VH96+enxn11DfkNdHX0Ayq3lYY2MEc9JL2xJ6vM/8g9vvLYqn6lqTYUqo47EymULg6ygN7dO/T2tQ3rTBhaAh7jlO9RfUxOD+i6J31+pcTBqFc3SBN33SeVnlVOVJKiEyHY3gUbYWNCepi72sybYpB8cnCPxaxgPHPXs8xCeI+1wL96Uy9JgQ6bYItXEUoDkFwnhffILH+Ry43hPVl55kFadH2eKQVwOycr5uKVxHP9JyLTkIO+QE2IDv01QFuI8rb8Qm/B+i8GYIVNX9OXJGQempgoSf3/PL7/R9/CRRFju0mqNOvsUqNmVDQ8OLoymVzR7K5fduWLDWwu0RgWlrV7dPzBcqxec/HU6fe/Xf/lv8bA10VWpq2nu9Kx4ib52zp1vbHow/7uDDlaiMxks+V8HF/icSa/OnBysqx4ZiHIRz5LtD6251PFf/9L+7j8fC3j0fptGzJg0yWake5qpG0S70DhUgyEuzVbAigwThMFg7XT+hA9/ao0M7mkT1pVVGRWMTaWyRm1BVyAiIVPWS3zhM9M8ncidmbZs8KvGwkWbR679a1GwIhnM16iVVr2CMl4tAL7IO3Pzm21+rxgZTSx7NyG8CSEfOISiviVcQ1rSJSGAv1ZkYEQuleD59m1O7E0cTnyS+CwxlRAlEhl+Knpln0srMvhraXksYJPIAUSEj2M/2JgWXDm+mKs28sKjrUFqhIu0SKvEuLqNYJnQINtVROUqksdiZwGJj1oS227e39x654Ebknq/Jv3/JKrrI8vDG9//Zu5ifdWctLN77zMr0ts3r71oraqzweXR+aNcZVe1nbZl1eG6jmDtsia3WFT9h5jd6+79/j/l//zAD13ZxdUj//jBTxYlBhqDFwMNC2vKN93xxx891VJ73/M/ns4HiH6AsDcJtnF9DhrSGVEEubdDYC84DF4AbwExcmzZolcTjog+EU2JyKHwJ+GpMCkKi8LV/L64vozdmHTYbHaRPADsRDCl5n2B85NncYEJIXLR0cXGq+Dy8kLhjBuK3myJ/b8Mq4u+Aqkk7t9wxJ0/iz3ZojiUGncsMjxg070NbTjtcfEXRUmYlWl8GkdJ5FL8Ds+HXciOVyM9mAde4DZrVAoWgW6mU/Bt+w7XQEdNtIaoqZnv4rJZV3NjU1Mm4xOixD4XVA2wA8RAxkFGSaT4fpsDb0rcGE/ZoI3UNKsybCab6c9QmcaAA4FWs4pk0eeayWaJTdqTkhSSkDxPxnOT44g/2CXmu7aRB4VwCW+ANibAEkankmwCnlmZ0DuxmBVyB/pS219dU2BiidEPQbGzxikWXhabt4nVhvxNRNetJ69d//KBnso512bmHdmYWfitf7jlll89toQg4CGDWislzA1re3tX1eqNddf0/7/q/GNROKT4daA9aRtZUdFYoTdSc71dOwbD0YW7OpNDXVERFGfW3Nq94amtDQ2jT4wwDrVXbWEVTZvnVlUt3b9g4KZF4QV/bHZlFlfvusMUqLYbPfxYiKb+WWRBY9ECNnNtFaoYGyNiGTYQQS6BQ66ysHh/0nrG4XBEHaSj3lHfVuiaBg0Bc9BvQ74DNAfMAbEtVS2VKwMyMQmEuSbFWGuMmZgVep1mZqJ2CqO6HrtRBbZdIUGFXdBpYUWPlMibGVy6IrTmaCS8L+vKRK2WYNwEQWmSqhS/pP5F8/vq3NTTldnKciWtkffKFUpbJeuJlMsmZRjJnppBMsm0/GoIuSnULOjt15C84h6MdnCU29JupjR4XxfkkhTso8C0zaG9ocOht0KfhGgmBEOhTkoA9T7uofZn2k+1k+vbd7ff0U5+0/ys+XUzud6823yHmcRni9nizJDmcc0Lmrc0n2g+00xpxJq4Jk77UvUkRRO4RbPATSSr2C8VPA0hC5LLnUbSmcazOng7iuxjig9pECCq3Xh6GzKjJRyeFsyU0w71s4Jf4raHv35nPfwt0zIw6Eq0pNMVPo00dWc/Y1N27Foct2dXtfasrDWIkbV0w2d1hrkP/erOOz+8vzf36E+vV1KbuJhtgC7TlGmtVocx/4RNpqGt3RUE0XvkZwdGn7g2mUbS6ehqrPD6hhLrX76tt+/I2VsPnP/GAJiuNTyH5DAGhrnmQDERFAkO8XsLvxCkB5Sjyn1KMqgMKkVD4BNcomfwQ0JYihxZSmwcQwFkL4O4U40v9uD5F2OCsZjGRCSCRQN5lfzIJW+Tb+G0UGmEU0wdlfqjlEbIBZXkON4pStNkpiSMheDQ1Ha6nM+FfY1brklLYX19IYFhNDYGgQ/6ChnRoEwa9NrqJT2SZZIbJXdJ6GR9a/38+m31B+ppul6S1ihFUn5Dx6iUk66UnpP+Wvq5VOSX+qXQkoqQENdCC2SrsYOKIW7GC8NiM857XzQvKD6PX53ATYl2aJyFWFfMmxqMVD2Sj2fyT/wgUC7uPtKubdvQ7dt9R1FEVPkNBRH54P6+9lte2nzX3rtscjW95P4UXCDXWwhTzJLe/dbBs+fSa/Z3OTozAa9vBS8YvXf/6IZrT9w2r6yuXZAN9CM6xq//uIlrmS4vqBwojMvoh1SPo3BFr9LXBR3OqJNzkmondBaQyxXUGlIxvc7htulcLkmspMCAGJBGQUyC73bmyws59bSxZMZ4KbmswOBHoIobPC/1qxCQ2Sk9/V+lArF7c35s+55Sl6pu7e2PPjt//nOP33VNfWlBoWfDHbaLT3+DeN9y96ZSMFp6/9YF1eXl1Qu23r8U+1JPT91At/Jr/XUiD7La3h6hm5qidSov6yW8fX4ha9wXjXYLVSdFZaSvSiHThNrtERCo9IUkqZSmkDafHB+LI3KRPCCAxlYwIiTMNUWR8Bac7VmjTl2WLS9JrlO8WFRrCGXD3Lh+7t2vr7exnV//9cPf/PieluTS3Xfe1wENtdcs4Erz5vBfgnO39aQWc56GpeuWNkhUBtXK6+dDL7e0enBrO5u5pWn1K3fNX/bAW8OrTjx28NpeXUkOnSjf9eatbd6mJYmBzYt7l24bNKZqqk0LYbCIJ6If8zWpvdxcpsJRsa+CrAjWOFVRNkpEM9lIbbZ2b+3h2hdq36oVYWQhapW1yqx4bxYGs8FsU9H//twADdj1jqgwvKSrEbzUlsALZtxZXJ8qWjj1DMyMYc7+VagpzTHqvyLuFFKM2DHzf1UMmilOfXFpTg3XqZ5D9i0GVnPcdL0hIh4S7xUfFr8gpgfco+59blLsFruDQ8ICOTzyCvUbV7lHKnLaxC6iKqXnXVGeOVdC3jGhHHPFPNQV/NDZZfKruaCzK99X90B5WoUYDNvytVxdU6Y5LuhKRhyrAOJm9NvJmIvWxwRNTCJqixE4rewJyOXAJGquC0AbwDnFibPZQvGJzy0WM244yTp2/gwi9gzOGBXHW0hwXObYGK6QcSwNz0gJH3LhZEcxo0qUFzKq4b4aRyl/SuqVfPgFRUZDevTpTZIZSNlyaI+dG+6A/zXDmz9/X4jZWG/RN6cm6FHQDZ7jNoAGpoEA9Uw9AeqYOgKkmTRRX6fV1GvqwnxmpE6r1ah+ilQkpepmu4nuDPxE/Jl4SkyKU6leh4pzCGuxhDIOr82D+PaQFmo1wOGBEQA9wAPKZak2Mpoq56WmaKqwh4OdcogCXNwPgEHpfO70BPbYcS/HD0syLDj4w95QaraLbaRLnZsreeZ+bxU5jWyk16DUyKgbNqXm1VoHF8GHb9vbfvfP7z744YMDyB2/3aDWyIjU4q0NNSta/WX+zob89o61TWz/Ha9cs/ntQwPkMa/KZFXc+jVrrMU3sNr7fPrFXf0P7exq3/X4UoZlkBFxKgZG2x22VE/Ela2vsTxj71+xIb3wzlXJhuuf2zzj/6zl/Z8WzqvSQI08oy0vT4CKgjAGQSBkCwqFsWBpOwVupRgrScNNjuW+SkXsK/RM/NUuidcO3XTToYvfLoETAsxFWOJCdKjAErCb64nvC38eJnD3NoPiXVUtW0vUZhYsWGZsF+ayZ5qNtn3yz+UEK4dyt7DpXMbYYWtrazTY4iDFMIGBVKNUkgqQBRGJTKTTZ9V86hGZrPFcLs58UKAdvc6hN3CcVpQGYWqyC8dqeAJzIlUy6leJ4ESlYkKcCXXEy9ctWnSdLdkZii9sqZLlbzcOXX9jonZNd7Dntlc3Xvfy/s5gz7rM/HvW1S145MLtd/zDAwN8DGfTGNOruvvX1hnU1deQcWd2Se0te27eW7sk61xASLUab6WzwiiGoljn8nj3zsFweP7u3sjynqQYKhtze/q2PjNa07DlO3wgF/dyKIxLLN/X13fTklix54LCvVdh0M4FWD/0Z1S4IBRRiU1swUMySlSBcMAhwktWEzOOD18xRgIzxleAZhVDrl4DKDFShO9qyX7YNFM1PXTqKjn9YpkYkGAXstHjvN1pAB1gPVcXyDQ3hN02oGpkG4nGTENNRjBGVoOEaGjo6rSX26wd8RTnNuyzEo0NKS4sIfYB0kbwlFmYj8YsuEGCf2Im+fQronNs7DzemTmHj5jzeId4XhZqUCyZwq5bFcm3hyJpKEiF205CJclLjlNwg/w0NdnQ2BNQwgXfPrJ7USy2aPeRby+A6mB3mhir7QxpiFv/eGL9+hN/vBWqgt356vYdC6LRBTvaYXvbjoXRyIIdHV6vF8oc6YilZt6WexYtumfzvJQlELfKvV5JeSJUf8MPbt3/gz0N0TpWRtUQ8WuOjo4evSZFwcSG7+CjOIHXH/glwogppFsZMBcc4ObVpgup+9YYXpjYgVAXqOawc4g5GQbP4IlISImdaYWt9lb74DzOdMREOE0xE2EypjNMNhUOu2O4k4CRdKXclzQkTZ59j7dt55GgjM84xmN8Hw56ZLDqXbE3SSh84BL0jJbhJjl9qeeoLWhX0QgSP8Ui5Z7M8gXUW3g7Bu3Yu+m5/e1t237ywMKBe8/sSV8ThudqNw91avI3Yw/y9Hh6cb2dbVicTs+J6NeUCFy04CZ6iVWbn9+Vrd50bMuW747WqpmfF6v0cMC14N7Nmw8POqoGNmbO3bwV+9fDCLteooeAFnhBKxcp5MUPO3/q/Mw55aTwytIOJ+l0+gv1JkE47SmZVCekvnG4mSs4PXzGLU5hO0Twxh8ikjUZaJw2RBqsZCT5OAQnVq544U+Pfid/fPnwyS8fw9Vz79xbct/9bmzJjfTQ8MtTjzyc/9NbGze+BemHH4Xg5TXd3d+a+M69v39iMYzCxh/81+FaoU/47qkPRX9E+pRAEtIFdnE9BduRtOrrMlkJk3Qko0kyKUlKeqpUbWwb0ZZRVhWXNBCozVRBWyKRrUhLA9asqE6SqpByKb1NS2CHh681Tr5XKPzgFkpGiBkE4ZgcGxPyjMXVmtTF3H0RRoqoi/nhESKLGhrLgTpDQnWBMUSXu7Li2Ld2n31w4YpHzmwiJG6MLYf+/cXh3PNfPOjrC/4sf/b9VZS0TEr9a8Xc3f39u+dWTO5uWlxtNKYWE9u8g2u+95aITCvjQ3PnrklpeNT5tPHGV2/Y+Hd7uiQEye394S3qYMivenHjIyOxi6ep2OqHiAVwgbmqKRDIBPWFec7Ez+BBpGt64DghTehPwXZOrukh9e+AM2VduGo4+QW2QF/ghfEwJXgpx8KWWnjTHoMRrnnue7sX9ayc3xC2ldGG60aJn8V+e8f1t49kGofUYueC71QJa1ii67yHrmNE16F6hOvAhAry19EUr/PFFwi2tPxyK8JCKcXFzPA1N21bLxaLRWW2UP2i4Y6FNzxP/Kwy/vh8RioRq5dnmodv23b4Y77m9TOqEm6lD+KVMV5Dr1s5KbmLEIwFuu7JvRBCgOUXje0EXpnHrYVb8y8v3EYfzD8Flwl1s5+jczSLvgecoJpjLci0SCV0me1rAC4C14CdgFysXqfepSaBWmKRAH4uPJ+sunDhg3EG/UdUYET1+ROCgybGOGswFsLMdaE6DyMW+VUmlasuVPqCfp5NVQX1Kru6vD1obchwDkcyUlF8XZ/l8L09he7tJvo2RF8tx64jd5G3k2Sa7CKXkCS5khgl9hEk3hh+hmACEgWCL1zAnkMsSjq17mVQ/LMT9G35Y0V6J+jzwAY8nAoAhYmmWYUS2JQSrRLgbMr5cci34eD/iLoSN9RdCoF/KveXKxoyFfNbglW1uZ3Z5JykBYW5SWqF3h0yBNPetmFu5LGNtdZYkzexoMGFZcND/ye1XPQTQAMLJ6dp8SckJAmCQoN0AV90C39FiNBX76SW//nH/eTv6f/84DZBflPItnaT74JBkOXcrR1sWzjKZvwSSImqqtoMZtZobJN5RuTy+hGReB4LRDx6JSITWbxAkDqBC5oTeCZ4NAb1/Ow3oRmE9x35WatkSugywhPm/tpb/hQ84Whq6fK/1NT8wNwFI9WMxOhn8x6PT0PSGq8jNDdI6UK+vMPp09KkxueODrglBr8jb/dU6Cip0W8nj90YqnOrnl3Wn127j8tfV8s55ZTHQ7HhNAv/3lYftdc252WehkoL4fEQOl9DCD5n72isqOfyskTWoyLRu7ZwvZNgqrPOMkqIdVJTv0E8OgaawOPc+ia2HtYHI2m8gg9pxyuBTMXh4Thk4jDuFAA/aATMPoZggsGhAIwEsoH+AGlHXpeEcX7uJBxOzjngPOo87qSdzpbmWr+BTQeMorjTaYcSScQ+IpLLOZYPHRGK4hID/s0m8EwN3lPJbUmM5XJbJs7nzkzgXY5yW5CpxVV1HEXy6yuVdJrjWYmFFvOrvzTqqXEH19Y5w3epwc8iHcE8n1eBeQ5vmeZ3AP0F83qG03ub4P0Cpyc3CDyGXwo8nrxH4C78UuDupKeEr235bjKPZC8ElnApnQMvLy2Vhj02LRBSVMGQHXiOeI56znkoj1SqDbIhkZVl7UrtfoNMA1WUGK/UGZ9pfMMryeFC59gZoaUFJ3D1WCAN/Gy1gsw59Xw3+Gy5e6fzod6d+/KfSvXecv8qL9EwOUZpvM6831ehJUlthY88tntOxxP352+Aj1hrQuWNmclvLvuDry5opj0e2lJR5yNPB+oCRn7fUdyXlu+mvoVo84I4WMnVq5ELJBSugn4WeFd6R71Hvce9tNeblOlx2MM5ZFBmc7CsUrffKAv6tGqV2AeiB2g5vzJXNjHGb480xjsOwqoiY7yTpcZJuNL6t7EmIWyPKZCIgcZcCOj4bAkx7m7Kcs6+Ayurm3Z9d93RpY+6XnlFbI5WTP4mWmMT97YsWjUwx7NstTdqK2vdfWx4x3v3zLnuuosPLZsC/hoXA/F6hrUV8E349t4Dv/z05ZeEvs1eRO93EL01KJqboxazZbAsqOXM55A6mNPRGhCEwaijIlrBVZAVQOVm3YQ7iBcsdUSPRN+OnouKotJAiA1K9suDMrWO1SpdkB2hxNVFyOEnb2bPT/BpWL6lGcf8hSYtzIjSsUbk678K2LzPD/orr+DxzftdPjVZGH5S7XXn/d6AjioZ+smzy/5QWe/XowEXWwJpH3lIEIS83FdXYSmKAcEUxAACMPUbqo6+B8n3Oq6JJPUGJmg8qjiuIA7jRrQwiySYpQgqGAQswzrY4+zb7DlWxOpNCtlIuVyppPSsUUbth6IKNohOl70wUQhts3z9VqBbKDwioBBQXtgUtqDhziLJGBB8AtW4xiP2e+EJYt3kQwVyoYnnwH6eHRBZP3GcNemU8C76nrx52eQpgU74Xt7grfYZaC/PDuLTSFO4XOpgxe7RGZl/A8mAFVSAAS6utlqEnrWgHVhXWketR63HrbTVGmI90MPLu2W/VanWOH0qsQ34p0V9Yixe4iDjDLvmSjJeiCmuJtttNx5bg2VbpPc7t+XVvS1DS2aJ9Y3v3d1z3XV/XuuMOZllxPUz0ozHbRElQuPm4akYlf9a/rmcVMmhXKv1mWhhIbegG5gYk8NEmggX6/ZAhlXT+4XR4uX14wk0XKVjhNyG08Xxmbb2/jh2ApyXDMz8ye/dct0Dyysy249tUNwTj+e/dvmYqLTuqNUTY5WuVtZDESVDgewVGoc6NA6VYIRrAQZWjQJQvKR2P7rbo/bjduKwHdrtVYRQE/IHJXibDgdxnDhH0ASy+SaZH9l8hVjMSkWh/VDJE1RQQQyxM1KH9PBjnKt1FoxJUQGvpHyGhJOKXVyPJQ3exEsapa3wzlK7yijhRvd+n6BBAt5mS1UOfiiI4sWe6pggc4hW+hPyPaBBse7XuAVABIUF2oPNzUAXTwU7HSAKziFXDww6E4FyZ7Aok0KUds5JOeOd+1M4VY1TDSAs9zXKg9q+kbDYzwZEZitbjumPFxnAiyTPBmRwx5iPxgpYXOhzy23BWxRPh27VNThguRR3BDahNxFO6aYnVvC1VTwNTElQc0dtEafW5A0b2LhCJKbg5CoBkorWCN605vdbt766v1e0ZYtUqe9evZ1b8PXNHLf5G/NHqZqluzsqFi+aC3+hiw9y3NyI2pcyZwaugeGLCwpQJTKXWKzdfd2NG7+xaFnnrmj3mnqzu/v6uT3XtjnaRpqdKkdE4POmqd9S30U6oQQxsJirs8SUNiFqDOJtojjlSuWo8qjyuFKsVCZEHBNyhIiQ3QH222Iiuc8nN7NCpa0cw1huQnBtsHoUJ6jwDYGlnJuFVgWLNqsK/at7Ay2xcl2wJdrfWaof/ldemXPTYwPznjwwr2/f00u+TfaGl96+bPQ7GxIPPkccmlEUpEX57Qdf3Ryp2fnG1245sUnIlwGsO4jONNjItVtYPdQHI9astd9KWo+6jruIwy7octWn40qh+SiYkONstyN9PH0uTadjSTahtLEWqyykDIyoxTJWXlYAbrxszISgQGexBp2ZUaGzQivkDLF/QYum3/rmLJp5fbqKGcMyU4oQk0f/gmLNEhB+LZ1u4iTyfVEQw7FlQrUrSAvqcgQcBceRfS7br1TSrEhUzGycnSEpJUwg0TufE6S2IvzNyf8mPhLk7s/LQvFlAs9F3YjnPeBubmnYIHRNBIMmYN9nJ+ySHrYVtgYjLdmW/hayBTKNsDEZFCeCn0ugQ8JJBiRHJccltETS19vMtojCjGIkKkYWMwQxlCkbYHqEkncLM2P5YUDOYmFAJgr+9MQvkDM9xnemIp/iDL7/Md6Z5s2m9ir+wyXDRV7Zr+68v3f3zRKp3mP1LysZkNmjd9/0Z5ajz/hccBtmFw+A8I4rjQz1r5eN586Clf5P4XOTFsFWI929Dumuln4SuJBUf4vbWOOIE6KDygeVx5TkiHKHkjgmhw/I4QIRFMmVJMiWDZURZbzRAHF4JH40fi5ONuEAxxGPxsl4vB4I+UROVQ6Zckd5tJwsV+6Xu30OUcRnkAMWkqyKYIksIhGHzYLb8gssGVuKzSj8VNpcoRs2hwIcXEvWprxGYZFmfiPb2X0nNVUQFgrI/Dq+/AA8A7cbolr99W+3PLSlorJ119NrVj29u61p23dWdb6J7GCDTSTTu2LNwZYWjSflVjqozwN3R/VSRscsHhvtnP/y8I43DrT33fn29WuObuWIBY/lfxzpXOSv3bd3x7Lqw4/2333TaJIWTeNCDMloAgxzTSGhvy4Yjniynn4P6QEAb/uW4uFCs1kE8c5HDtHbonMiWhSqYsNKN+sRqVmNFtqAZYQsODoXpl36LWcLzs4Ytq5nsbdzmceWuGLgxosj8eZlnpt/GgJ4aZqWu8tctz/vmC03f948CwEw7UYAqLk8Jm7jeoasm617rY9bX7C+ZRVZY9aYq7KcpxvBIphBRQ6MCq03GCbOARrEbJYka01cERgLdeDcljNnpqcjFJaJzv1vsPHFK2CjLnAJNmq8LuTiV+iujI0Nfj11CTZO+/kiS0Ua7/O6EPn3dvpeUIeQawfXnepoNgaj0Wa6Lih2NEebuWayubmPec/1C9dvXeSrLuhFtsNnV9Wz9UR9MMoMMATTEUGxnzElcrMu2CTJjMjlNCueRqqJbGI8lxBmGozHc7lcwdc4i10NXmW8JQ5+QU/4le/JVLI6C3ltslNGrEl4GQM7qad5P7mm0N9KvlZw/B9dVr+m3c9tf3JYZsnuvYYzmN7xBzSBbH9/p7EmyqW6kotuWxqZfLm+JjvkllhiwWynV/bD6WggNO+GgS1vPXlng4gWUzJ7sNarDZmPu/06Ruey6BQSSNp0tma2Mli+5rZvL7lmeFNz+l+7DmwcNDfcfPcj0/Hju/wavCu5TBgXqoIcvz2MkXWooioOzw/mJwMG7Wq8EYTDeMT4tpE2OqSiEbfYxtpF/K5VlfuBsjgTToiS+IzA6YLHKqQErhoQlvqvyGgR568YDha8VyGw6KaWXCIdpDlUPx0F8up28Vt8kMH7UduQzCzmazP9YBfX63aUZ5EE0D3Zhpp2xo5ioqDW0R5t59rfbj/XTqvbYXv7XFWWzRLZoBOUY7g9V06Vx4EvAHuc+2mXqE3bPGKQM6xmWmrGMPHjiPLThRIDCkHOMufxAqXjhamuuIhlJ/mq7yXS404lZhpXi++iIAXOkhvivarudEi1/p1vLJklQBIta9h4p3PpzgeWZ5fV27SeuN0StDEiicic/xkvO46Wa9rlSjFJ+xvX39UPm287c9ePZolR9OZ7Hu5dtuzJPV2WYKrcGLBrcL1ZoSork5k0Fw1YdJ4aeeL6JrLz63fcAIr5OeSzXQv6cJz9owqYECbZB/vUZp9Y3JoCfbCvr5/3Ipo3N0K89Zyj8e3Gc410I/YY+qq7R9LyBJuSuX0GjErj0+FOKTSjhwsf4664s3gTkSRfFCwtXQmM4iWL73K6Quw9k3wj3jT7Kn3mqp5VySKjko0kRZZp9VJndbRzfme0JCQXpK6YmvpVak62prEn0TA/aSryqNJJqrQGWZm6jK4MRTsyjT0rWybPlUTr8IehBuzuTeYEccU568fy7fB95NuFwAIuvU93BIVFZXexf2T/zJKF2nAw9JkH7vUc9hB4czAHsnSecCWfhvPtU0MH8hH43VaQXS/6UgjDJ3LpLR/xHU14CQxlyVIEBswqIVLHnJpOw8gl5q/fmFlWb2WsXr2vEkLoMBudCLGk5koXeexibduwY8XW8qqsW+9nNeGwSK3GQVPAq+pcvSVNfMgGLcpCTrGLl4W7QQe4l1tZdCWlQ8rNSkLZqmztMAMplEq7vGwH7Ag68ObYGQ5URCuIis3CJugOx9uOcw7akT5c9QISImiW0CNWuQEFxWZvhZfwtrDCthdKVoUd3g9yE+lcQVxyWOm2nM/hdpQJfks0LDWFfuazeA7pFQ14UUCQ9qVm2uiMYiEW5MMhvCgRPDHbpM+Ih8zkt61cFOgeyTrn9HfbkClzO2SWqM/gqu3wZlohdWXPsCAXbUsagzqJeyNX1RG3iJAEZZG6Eowj5nDXBU2hNcM8X2G+m7SR76NgOsdljFKZGUPxyQAkogEuMBA4EjgaoJ0BSAV0yDMMxOXqcsx4oLJDu1tFG/eblEJHXZgWI7N/OocXkU3DyJZi71duqNDtPY0+lNDprZ+em1Gc1iMS2zwrRm/t6Nq5MNK79batvdpQaxS2T95sSwWM3q4NbVXzOb+7oS+Y3psgzlYva/VFF+5oX/zw3QcO3NFji3v1yzTOKpurbd661vC6Hbd2zhtttXMZbIOwn4NsUIL3c1SbVXtVj6teUL2lEqm8Kq+BVbBiKA4aDKnKOBJSofc2yFWOVhLCUgxHKs9V0pVxNiHyMAo/q/LJ7LB8BGepp50cAVJwvPtRwc85O+3nwL+UPbly6vIvRHylOesrhnoz7oy5NG2J+OBEMd8I4kM1tsWPV8AKRVTBKQYURxTnFLRTAfnt16oV1YpaXbnVqTsShcLYBkUqHeR0AwhHKhTl4upC6giPM1KLiVwOV/amt3kRmh4Lo0sVnJYMVZMotFTw7j8ltDoSI/m0KezR1y1cu7DO3XV9f1ChNRt1ohQplYktrdcvCXsDDR0NAVcqY92V79Y6q6y+/v6+rha7wxidM2dRrXtw4WBnrUpZFQvJYnP6lzbY23yVy1csX9jnCFXb5QU7guLQJoSHHeAJboNYmaVZvHlapD3b3t9O2pEpnsrCw1nIZGG2qhABeIBtn42w1QSHUjCSyqb6U6Q9BVN6purzKsJRxfG7B1NVVV2dbUk3257yiLJVVSGlXt8QGtGa5LSEFSuBUC//apUeXOhBxvxMLEqXyMTfXPWhfzsjKX9b5ecPpVID1/4vakC8H7QF4cnPyR8jf68DXMu1Ov06qAu2ZIiIor4+GW3hWgZaSGcLbGnp2pY8kCSSMpWNRYwOBkZln8sIRuaQRWUkRP5Spkrl3O9SRlRIzRIFVMnx4ib0K+M+wQjyfNJCW6mzGDqWWG8+eTwNNJR2uk9ZJBYwB+5jvG0r6whi3u3HV3TdsrI2Pm/ddevmxZcugrnJa3jYqW1pCC+zxn1GRzQdddhcVX1phzW9gLUFFy6c69V6NDu/f0urf2D33Kabd19/3ciKhb6mLh6HkCY2JALkCsZWYans6+rsWxAP5mqqNuy8tT0zuiAOSnApibA3Vcsg702ptcpp7rAWjmqhVltdEXFXxFgrtAb3Im2NsFGRU+lhFbL9bkm83DQCCgj0m7GiUzMDQEieTuNn3qmZXutEEKu/5CYT/7ngpgF/aM7GJpiezMe6IkbGWxe8DIGwr0y+m1yyq3Xwkbt3VC2rcG2864mlVUs7w1cDIIRY0z4d0kU/WM41+AqpxgibZfuRcwJwy62pglVBVVCxWQLxdoYOyduScxJaYlewrFJkgvoRSu4ryfoISduSQJs3yVdxz2ZZ6EJ0PcsJuzRJc4l3dVkSpogv1PdQHF0FVnDZcCH57jEBeA4SEEYvIec4T5BI4maF5lgvVCDCMFnhQpCDfy/kZjmpY4UI5+pUlWYTcIxzBeJmRc8Sg9+OwhwiciU6SetM6Pw/B61Bq3LZdL38XaTZ3+Y2VMeCmaH05vTe9OPpF9JvpUVpOk13TGWgKnM4Q2ScHUJ3eNDJmqE5aNzHQGZ2yRzZI6FkzhfMuzqr6TQrrpV1BFtxjt7ABowip8Q+oigWSvkNjARzWwKiAoRiuR/jJxvzTtnZkgCavLoYXN0uk2cEN8zf2dHhm+aiAXFxkbcg/vdcbqYXeYuRc7jOqbiC9Hz5VwsghXXOu6ke3l8Z4ZoULK6fR1RZVT+KlfX6VGXCV+kBBS9ltBJe5qP4WZ9SwbCqWV6K0PhZ9FLOFlCioC1/k4fy7l/yUHDe5a96KNMpzyvU11flG8jfINoZ0A42cO1ZVTPbTDQHww5+Q9lRITOtxhkE9K+zlnNAhwH3DnOq2qHazbWkoxbWZiU+rlFcBZQHEvKAr1ytEkK/GbDgG4cFlMQzN3C+hSdupuBIli6zVgxu+IUKLq1WKgnijETjMBl9QiHy3KJNjcZigIwiP6cmubjJe1n5cs7d774Jb5m3NuvVafn65OTLtqrackMFjosdDB/1mQzueQfX3lqsbF73zn0Lr7vuYm7zyZtbQcF+kAMIS9WgmnM7EMrI1cVlsWmGdtBH6KM0TSv3A1Ytk7NlQh5fqMB+NIY905oZ6Mf1y94ZdIcHL16cXfe++NKyoi+Fc/qDKA7LsT2wJ9i1rxk2D1pm6ilTLqhyHXYRrsFYqHA/dQk5MwjBoGOQGxwYPD5IDw4umN/JdokG6wZGsnK+vGKxsVcur0zw0lua1z97JjGZO4/cJew4TeLnM8Ks9781oai+IjwQL83OM15R1Wfs4ZVA4m+uy/C8hmuuDBxILzwIE5JIL6IgC17gdhB2P/RzjtpoLVdLqpHM1zYZgZyRO+SknGJBIbNkxFPJI2VkmU2vPWKEh41QSLGRxhhIVEL9fgroGJ1DR+p0iqHKzZV7K8k5lZCtjFRmK0llJazMso0HXGIraxPJFGyZ4NHyg8Lv51gokDLjfD4OqdLZj8aEiU/nz0yv84CXnym25iSEvpVG6E4lZpdMi1kpvyEx3Rsshu8Tuckn5Paa8OQf8WaJhw7JzSEnvL1uX9ccpEq1a27vd2UaGh0LV7tSHo3O3xBY2/RU/sNlbKjWpfR6le76sHkZuS7R4CwjvDcuaM5sP7Z+2ws7G+TWyJ03uAa+tmbtwbnO+4pry/yW/CP5DtCCIFjKNS1yX+Pe6SbXmXaZiEWKaxQ7FeQiGtLBlYFRPiam5gYgXpOKC5CBgLBPuD04gFTQ65PJy328Z1baDcy3A+NOyEsycLCKLuSVhE0MiYpVT+1qze46Prr+me2Z1pv+DmpotdkVqnZ09sgMzkijr3MOQb7Te+vzqze9cUff/HteHxn5u72dk/+YGL12ZWfogVsSe27eubz2yH59WOgJXprvpp+h24EIoUQHuI2TsRSkgtXVUa/xFPEB16zRNAoT8IPITq+Mwmg05ED6zEXFnJgQi7vYEAxxUS/0Ql89UER9jkAAdDjkRgtrVpbFfI24jWdMMC64ZZwpGJniAg3ocWviTALv3cP8m1BJx24MD7P83EE1Gm6yVDQKMzFoYRrGTAuxusg54qZ1g4uJa831q7u6VtebpxSuusrJD0PVrPyWM3d3UxR0icobV7Wve35PW9fN31sDpXt/cqhn8L4fbyePwaWD85cvyuvWPLqp/uLp9PqvTz4VbXDIPR6lu67yY+6G46OuWqMqUrX8gWvryTpj7VBn5/KUNr+qZe+pbcPP7+0Uen/o5Qj/KpD/Wm9QaVgNoQnOUUFWhU00qcqi0EUWChSaSYCNQcGN1s8GKqBBKhoxyzX79TIVy4hmei+EdpKJ3Bm8UfxpLCljfIpttsfqvEq3T9H6FlB7ctWlFaPH6XumS0FfTkP5FTp9+Lwh0YrsSRSwHAPdFBVw+2R2vVwVKXRrnRnne0TxOvt8K9ZlWUDRTBLQP63j8P0bb7wkE0jiPCAtEsOvf72QCvz+auclycAyvwinAhUNc1fFVxPPFXOBU1Pghal/gRfJdxiRooO3gwzcSvyaeBJJeCWnVgOglTokAEE7J3FI95EgYvnI0jhuMTEXTiOcQoeatCmCJwkJN++vEVbzJX5df3RZ/Y6Ny50/19c2d/uq11fC36cz1rrl2aZEV5WhAl1cAtry88UJuhmYQRx0gzXgJvAA+DvwI2DhZLaqqvdvue/Eu3OGQGQ8UmwLxov+CHNI7DROfLhdhUWA0QDOZOS9hQ0AlbTAT4gXwcFA6J+ZoKQtJFCqaH7aShwqodBTUTPjlNBCclGcoYUzw+LUf+PMxCfq6YreOnd4/bM3tn/7sSObm9na3qXDiQB81eGNb33t4E1P1T987Jme9MqOgLmq9U8maI60hWM7Dz+zSuRv6B/aWJ+6fmUWHnHNDYYXNlfoY8s7QrbsNV2JjWsGtgsn/u4edOJ7N+ETLxlOVOS7hBPvebr0xPSnhLmKP/F3V+ITr7iuPrltZTY/OvvEI934xPmfXnYX7t7O5pjtK91H65Z7+776XQgnvvJ9bJ/NuTZ04qvwrVRWTEhWesBacDN4CLwIfoJlpau2dvyFx/Zca6Avk5XpuWnVhUAd+lKFGeZGYXS9MzJRtJc+vC0XPwWbKuQ2tDNCUVOY0lYNDYIEVlF+Qd7oGakwFudOQrxpFz8zqkYQOKLdOLBmY6Lrmqwt1LE8qqtoXhgOzs0vltlizZ297vrrVvQ3+MWrnzm8MxZuq7LQbwZbq8yBjpXpnmeOPVz/1E0HX9sa9+YlzorE8JLeWrZ5072Pfbv9xmfXh911vWv4U3ePzDo1fKZ46o1DJaeOmP/UMuvUT+/hTw3/2xlIDC/Fp958BJ16z3f5U1OHrnIfsz781e5DIHHVdwUSzX9qvcp9zCKxcB9r/jL3LiER45kMANEofS2Smfu4+fX1jjbYlmnXq1WZOjHOXGaMWokq0g4ZFWxXtav6IozP4SN8KhayGRVyC0EERuqM+xt12vYeZn9G6w2wfi36lZT7kqRIykpkl6ywPDaJfOmP+cat3JlcYXkIYcr2WCKBl8NJoD/j0kfk8jlfqUSKR/q/sOAUXkPQqZ+1APPDpdPWj6Ofqy0/BXX5f73KQsxf9Hf1wwNXW4vqX/q7ZlZjhlMt+Q7w5tQZFFfieRwEoZBLRCI5FFNlciWIJMYvnEW2IREZR84s1kOtO5V0u2yIvGRNKqE36N8cXrx0+K7hu/Id0Uceia55yLt2rfchQE5FqQfBGyIrP6skAlKvAQc552QgUGb9ATkH6ACFHstAJdl/wmOSnCL7X2TwDg2T8Y/x5KGPJ9TImsaiKNjEaUvsCOPcOExc8prUCRPIiu/dpPeajV6jyWsweM+iY4PXhI61/rTWb+bfxC+pB3W+wiv02eljvccC4+ih+H3Mm+sQDfcjGuTgGGeApJyWikUSmQpAJwn2iShCIhafmvo1t0CmSOIV+t8Sk3i+ISGWPiyCIvpx2Quyt2SkTD6fgoBi0MdJiiMBcOCP88takSjMQC42HCL2Eo8TpJwoJwiJjvAQSdxJZI7kVuRyprHx3JYQYExjlgtD6PXYhS1jF3LTb6KxSVjG0R/icbzil1bsrvGj34TYKL7/9Y2v4x/8SP12zpy+OfwPIKaeR3QN8nQZgfNFUHaKnHNCrJW9QfYDChjQIwMik3gkEhNxdE7dzLQqdcnxoE9ndsWi7uln+v2wWRFzuaP5s4UDJAft6Fqvo2uVIbS3gshJi1UB0PVe0orMZgYN/EmD1SrDAkAaQOTjCX5PuQh/ZbwFlRbPHPP5fXjPIoO68AIf02514vWIxxWFMKQxuqNRNz5MONHFPx8ept/3RGKucLk8ms+7ozGXMx7dAW/j52ktRPL+LJJ3OVC/LCfEckRx5CNsZ3AHn0OdrEmI+I1nns1/jxqmOlvW5jtgjjFpEmsb6/D3r0f0HEL0kGDxa4i8tzmV0ZoEJEMSZSTpQAp0Cr1nR+8RL0CoghGYhUPwMKQhXh9igICEA5LmCBpN83huPAdMKGo3jwvja8bjGMKD6K85hH7ope+++w66Zv5D6t9gBbqmAzz/GrqFT0+qjUl4auofuDVSJklLLLakAj+oTeh9dQC9Z5RoDckPxL8TE/9o+b2FsLNSTkvuUyjNKjJCEqRUAf9HAa+hd9LE7fRDNKGgrSI7/NIOP7XDDXq4Tr9LT9j1jJXDzdWnIHhFDhiGIZhIbtzyUc6CF0LZsjXHpxVzW3JbAHr//LiFuWAZx5Nf4ZYtIeEHCvP+hJl/RnFxPxGj4Ar7awywYjHXUe12J8OLMsaRhVxHyh93RAIxzrCePsAtzFSn2pfUG7OR1dziTLo1GfemzVm+Dxrml1Mnp46LavlxlAJaKiNmxpHUid3C1ukpxwC1GI3iFjif+hUexc2NdUt533gNGtd7kRzQ4J7XkEr8N5cVy5MUDUkClpEAQs5YnsTBSgSSbhISHE0Q+K29xGGsqir8KYKjSJIzO5MkRwGAxv1VdAzwZ9HxS+iYJiLjIYgdbPTEmM5b0ECbIoWB3hJSg4TFzPCDjsc/FsX6HYJurL7w3htPnrzxZL7jnXffxXH4VDuS2+/zcmsEDk5RViYCesZYRko1Gim/+/mFjzH1H4/jvUjFuoKWGu1QLGwjnzDoGacu6nZH40hJblvb0onEO/+9I1hRXHEII5/WNa5NaExM/glBT5CcP8tjBOYvBeQigb9nsVa6+K5Fty/FOJ8VzgTn06cKJ4A5zN8B6kH45FW+D0u+D5+80gmI/P+g74sLGIUsUxmjl1J6APSgTG4UaRDFH8XHecvEfDzOXDg7+6bo0gu0R6vw+SVQVDwqudLwzDWpfD+65osFmxUCNTDOrZeIK0SMw5MEIiijaVEFyZGcxZ7kV8+bImGEzJJ7yZ+SFOnm+HSBjFSwTErNf0WNvqJRp3Scjv8KbsOf0sGILqvbq/upjtJF+BZxGWlxAA6LD2cptyfPgV+Dz3FjPgMGwFFAIWH0yTjRqalPuYRUlRRL0JklKEKkZLa4kTNy6CufGD8zThlJPIdsyPiCEX3FWGnj1Cb0ceYUkmwp+gqrUTOULWJMhHiBHB/jJZA/ZE4b45e/CyLoeHwst2VrCODXiQSWUySyCRP+i+WKf8ItH1jlEYAVpuHSYn/pnFyxt2TySukxfHFFe6N3YWCZa1V721DeFVjobWxfsbK1Y6ULTmVD0YbGSFXD5KeNkVC2PhJppLe3rXIu8S721bevWjXlXeJc1da2emVHvW9VqKkhGs5kwtGGphB65nUng2T5HX5cy8GTXD0QQyktEZunB1ZEi8xXHVhtcVyZvzxKhsIoKWeP0hVZfnXmIg6iQ+0lXBSXcOqdUkbVFVkziyHtBSYU9fg5RLsadGGc+5SzyIxJBUVJGJU0K+2XDkkpMXJ9sxJCAk5Rilfx5iSERCVBxy/KxJGxifMrchMI4S+s4DvCsPaGBI/Ar0c2WI9uqREmnvNFBlLG4WFZeOEw/bP+2kbZPnjbi2X7GsFlPiZ2LxXY0VQq5EgXsSZfGE/ASHzaxxQn8GZN6KxIXvTulC9V9DGTpS4mOu+e/EJwgMdw24sE/X1KgXCGoBQnObiP4rMb2Jk8jaAB+d3qxIH8fz85nF84DDX4u+vRPT34/0f81/L4/+As+L/Eb7kUT8kSiH+2iOz550oAHeEpsnfigv24DE+1V8DT0pN6S44LeJr/7/yfpo9mLjU8c1E4tQvd8x3omlKwjTMDEpIssRm5uiQgBojjBCkhkQfNibFO6RhDkvedkW6WkWIK6SfP0ZNWxFH8AZXOnIwis0KqaDhFQxq5TafHc0izTMxp5I7wClVQpvOYueNb0bCrYKrGn4V68R1Nr26/p+nVnfl3ljqH9ffknMO6S23cpb4g6VBPexHPIu+B9wVF1vwT077gbFw5yi1DgYGUVgEz5HEFIvQnoJniKB5X8MzHKQpGqCy1l/opRVFaob2XlBkQD3gYF1aIwlNOhvB+X4gPjIKDGMZBEcaR3AFK8b/DlEuQ2F+KKSVway5iLPVGKa7O4On/PX1ej/j5IOInDR4RdFJZopNI17Ag6JESjpL7yCMkiSQK+dy8auK/sOgvR5FcvY2CJw5g15uQIpn72xUUMQvraKmCbrmahlIP8hqKsIh6Ghzg791TikWclKP28feCl5DAWxRdBknU0zwkYZ8J6eiTpbEJPSOPsCQ2gU9eKTiBkxeofwMRPk747uw4Ye3/3TgByHGkwLyGV6SM8BEC85VjBO1fixEi/5sQgZjaTovAXbxua8FiTk6ZZPakBD8gWfn0JHqWYWPtQAdlyK5zMn0ShfSMUooGDB1L92kEFuD7tpwRNApGLqBDXtmwFSze/LSNxhQk4nf1NzT04//1A+iHvld40d8wMDBX2Oe2AzyDxhj7mI1NMkChcLuMnAI69Gwl88CEYnGmUoJCZI7hkHNBRMFx/MABPLdoy9aJLyZAdvLLiVhUj7MefEqUT4IYSxIj+PV0zkPvNROlCZCDONVh4NMcWt97s1IeSOBAvpPYOnW2kLfJgn6w9mWTpBKpOk4PVKI7bSX7T/T2JvHLBnTDneiGOS7wFjkHOMi5hcROLXozGrW+jnM95NyXo2VcGVEWyX05yS8M+OVEA4OoQI+TX042NDANDbEoPUMJTue4SyjBr+nZxNKXEOu95DVMT9Ou9Y9Pp4KMXnhEoFZgSP5YkXb8V7hEeBYe49M8siAeleaMBtF//EeDB532x+jF9ElKjnGNEY010c7zUgvcoOk1wJCDJ9RqqqmsMOgm9OxAPLTyOTEJOedlwMkVCO7JuS9qmUjky9DEeWG44zgfdinVdMqpN85mDDwqUCbcRn4l7J0vvCE83lYy3LLh4bcKosBTItRF8T0fRPKpQOMfBqMvKrU4SWM228tPoZu3WqkfoHuWoXv3oOcgmX9JaWaM/jfx6AMxegTkXE5qFxawLzdiMZYDvLtfxJ61E/ZILhHJIWJyzJcTwl4iBeomxxKRiXSRRIPegJPtUFw8wNlGvBiZ21j4u45/G/4aEWNPwZjb6DX8RxDGXGioQ4/Dux75dzRg9lQUv38QfabS744avIOmmDuKGBEz9Qi0C28L892mfOBpXi+tbwI8PhTZx49IUfWwwF6mdKVKNkuvCnsl++Dd6JxKYEe6LkWn60fv40Fn0MmRprxcxkkVybLXkd4gETi5Twd12OmRKZK6SCg3gYYfXRSvzEbP1oZLtQPOuXLiM3m1VOf0WPP3J+j6vBcB0yRDNydBtyiMbyWSzQA55yWHQ2elTn2V++VL2XhM+d236Phfvm/tZWr7VTK4V6Uqf7YUzfCYLoF3Tb2JKLV/H9E7CCA5j5MxyCkQVmqN5CI5YVSRaMG7jg0PF9ZVzm/lv6cBrS+BMpFahUVfqUR09wMRmX9Zo5Cp1QSW7TIZUEKlMirjkCvHCzdOX6qxWGOVxb1ksajRMENzQYw/Cwl3zMvqf5higoLycokMN5+fpRtLZXH+FWSRvIR7g6WaTv2BV2oTzxF0zr8rnFMBdG8CGZ/pBUhdxWi0ItPnKurVPAR6tlTKVjxPKOCvNHqn8WHrtMyswZjWf9JkqkSY1c8xEo5rSUq4eAo9sO6kpImZLUm8idChZyuiaw6iC4FF1MpZiRes0BrZkvuStw54cS9kXflFLRH7LhGay15fyoYSuJ+chkKt/3ul6D5LhjZPAzji1rulIA6R3zYGnyE2IHotbwhjcclI4FuEJbcgxnJMTF8LW99p62CAOh8ai7PIB4gjHpLA+QrmIgHINxB/CCShJFInZAHICFZ93IomTqjd8eHhZP5GQTaXEKeJIxReusF2ArnAPyDRfZDtyHCTZBugmN8wvwPZBF5wy6l2LiFqJt+nHPmn0TXr0fifpv5cqgsLrqgLJJLP9+Bd1INYGyD4t6lH4BvUAXyvLxLoNjn0xYXIv3r7FZU6SRA0hTWev1ncnOFWwzfOUgf+bKI+RX72C9SD5AJe5gw/EGQOyTFvJCKCBMNie4S7iiBewOBZwGzqD4hloYArBgW7BKeupR4CDJ2Zfa6iBGcvk+BvlEjwH2ckmBB6JKgkGk8bqEL+l4RchE7DITFeBIxkEzrtohNllbpT5KKTTDksRyOMHa4J/m4vRS/+dcE+VcOF0e5KX18CPVb2VEV7Kjc0BrvjK6lkuDuCDtBjpDs8CcLd0f5F6GPtqwS6nicnwCB1P/JTy98Q6MEu4UsqGcRbdq/A3c4Ts2sw0/UWiiuWWbB+I/s1f2ocnUf/Jn8eEZKIfhR6R4QzGEtSwvOLaeCD09lfXrYQQ4kR6jqk2UsRZ7RkFzIEnUCNuMOSHeik2ZcgabfYTpHdL4vFBpKUv4lkzoE+2It0uuclAwuA4TUkjE7md/FIgvnPCfys5lem1aR5Jv4uFq3AZXs+nYCfMzALq2sSOCBVQqNBBZ3EyOR/UGFGFdAbOuLXrBKXt/2qoVpM0hRM+9Zs+e3c6mT8a5UV/pCNlssac9e9ZxDNXRntqhZwu4PHbQb0cVKiDFfqAMB2i5NhnJYolTKijMepATEcFR8VHxe/LabESqB8DSmECiAvJJvbgsu9CcR5jOTC9FHarRfkylcAcATaoajbFcPwfWyHKYbZGDPtQNgNKqd+RX6BeNgId7/sZpCOVOASoaZMlfRXIDgJsDKpxOEIQHiKXMyVSxw6icQRqvGTcU7COQgJlLEVDlHa4Ik0yRH/04j/ccR/EZJMI2KzgcxyMgdero501aTq8amVWluyPl0RCss0bJkthAbnZDqd0mC7rDMn+Welmn9+VSxLajThsujr6EwRsofTqfBCXOivYU4qS4bDZakUKXoD/ZEme5D0tHNlWTPnqUyazTaDAVcJOamNc1QmbTaX9030MQ/6mAuJQIb58gtcsg1NJPBwhwovMTCEtnzB+wQIzrEgoEN1mn8IoQeNkZeK7MQXDfh4i9qYPqisCh1U3jQmVjY0NIiVKDRoeFFEtMxf/BqowBS5kn5ENH6Gp4TXOK4/gZ9xQLaED8wgtrhid7XPD0XCvg149JypotDxDwmRwYhEjz80sLgDBKkY/jg56lq9r5x2h/JVNbFMh7c7kf/RHJH20YGF+yyUwwsfUbDHfA7Rqr7vaDPZChM84Vq95ebheH8AvhZqdHQ3dQ06a1NeRX3Uvb7yezt75+24eU2kx5u/oT+benbRqlqFRPsyl2F6+mOVWGb9SK8eoIaBCYw0yRGwdSH17wQKNOY6pH0daNSzJ3Vqgx5Ta7Ym8fPLUnVSrwdvkd1IN1uBBcjRWMiQAkpMRqPkNTQgZuZLrIBfTCA3Gw1LKKHGfnZDdgKvypnCOxu6BLrrYdxggzpxgnRqiRONo78ZXdVpL+ufeOxmz9Heixd64OqnVq24ofvWxa1HPr4rty7/GFyN58tN/YH4P0jGfeDel1g75ZLysorvuwzdtwvdtZPMAhvZxCkcTtZu10MbJy1LIuDo5eRWTqFMWq1qtQWpQPcrer1YZYGWU0ja5AGXk5Ork06nWIbFS4rES0y2AH9RvBLM73JqYatrbHNC/Lb0GFkwtPxGze/PgMnjV83kRxV76mJeBniJIN2IzkQcOcyn62MHFrVYJatG4t2BgDK6KDZgvI86kP9p74utDQHC66tvVm5fvGFlg1xO2xd4k3uq62r6RtqW7NgB9+UfgKvDSxAfGqf+QG5DY+cAS08usUDQJEVssCI2kHj4kMrqkbpKjYpyUq3T602nyCUn1WpWgj7WDlzIjuI+9R6ErW0IMRGJzO8QcZPxSFqN9QKrBSInp00YEk5hlHBfGyZEJPZXp/x4WW48jLfZ5QPwi56aFa3dMtt18xgddU1Nft/oKmq4tb51zvqgdWBeddXtvW37TQbbwC+ffdlxQ/c+obcX3/9H/P3HwddOxKwuNEAvOZ3WEOAHtEiJFsV5TUgcQ5garaG8jGJ0Op4ahvFK0MidTLpcXvSak4aD4VAoHGbhm9PEtYBEYfwwIjCIviKdPJkN2QZh7PCwIkM3Q62ohFiktwVqoV6kNyIvS+T24+2QkD38pr1sgGifG4vONZWvXKhhJOJkdvL3m9ZAdyMBw/H+eq1jy4oQ4kZz45yO6Ny13JzFm1sOGQ26JdG7H3yrY2ffvslPnOqb9zXONQcMhrpnbrgF62Xt1OfwT0jGtYBrMvJ6KSroJUDMgEi+0ad4DWwH+qIGIm+iDej4sfxyUhhDpHG0X52sgv4i0iA0UuvgN02e4NCjLXa4acnCFoYhKpqzBl3ouaHhGo1CsWbVZFRYVxbdx78S83ibvPGl/4+6Lw+sqrr23vvsc+48nDvP8zwkN7n3JDcTyckIhFFEQCBMIiqiELSKOKEVxzrUOldrq/ZpW62akBAQlLY8a/uk0sm2Pgf0UVv7SutraWvVXL6197kJwSrWvu/740Nzz7nnTmev8bfWXnttp9biNjIho37ZevxeZLPTjojW64Y4EV+pxmrGjKCs1UvBoN7OBC6CTHCTRrhJPfXakwKXGx8o0q6mlur9KmrkSk0YS3bbQa40aSApU35vSWi9C/7WHSSlR8SXjNO3hst2uz06p9j6benaS1w/3rDcl7A59naVnflC4cApjb9kY+kGeXsR5K2IrtwF5Jw5pEUxuLcZoOkymLE8DMaHamA4hlgo4w1EbbzL5wtRQXO5MiYmaAmUYWMr5As1NYUCr6aCpoJB8TCoEwQNQMeEoNHRWauyNt4mHmaNtxR2fKxqKdI2Vf7gAua1vRfMAF3j+maVc8W427e1zW7VqBvaK7Nm88YbT7WnOG4O9/zi8y5dSRWvs655Rmv7KSvWLf28wek9rf7Gu5+dPvPSRG57y5btBmdm1v13vcn4Czw8DPxNobuHQyGnbzeQI0rkIZG3MtJogNt6II9TQWCyMZVweYJWp0hMiIcYtH/IbjeBUxjVGySTSRWkNlYbov48FFJ5QI/7UQK4nwEaz4YvmwXE6kVpRUTp9m4sysoBmQCjuRTXTH3yYXhOF5cCqi9NSoHiSatSQBeW0lUjMZFNKIjkcHPuK9PCwuCVc03NA3Y712z+/LRTtMXb56/avO6V0R1XZ0bPXtVod23ta2vxzZszZ9NA+2/OmIEjL//2YOWhytuMFniQqwVauFDXMCA3zR4YvwnGDwh0B2AnPc+G44DheJAZhmOqCrP7+HDg5g9TEwosTrFyYsyWvlKIWXJRTqvw5eGORDi87MqNflvIuOiRry3Bg8WauT2xtFFnWnZRZltkutF4aP0D11f1r/IIWcf889xhq92COg1wQ/aqZbSQLmQBp9cPyrhm2Gh0qZmqeSdtu0txxhO2/QjzVYctxy1dVfZsTjXImYVZuG3Unv/m2kTal9HGvN3BykXnrwHrtemSbCoqNYzff/Oy7jRIB9itCfzQAffnQn2dNjifCXBcuTkDSIwe7JQIt6dmNKve1Q6nQa937lIIV8UJ1SDnMLsvQAVWhwiIyRahSfgYu617ABd849VvHHihcvks/IMzeh6tvM18TOXI0cqPf4fXnLHwCQAKLKZ549jvSVqlRmV0vmwqh81WSV+vauSNCGWeqxpRAAdwQ15Q7VAoB2CSUrAPNYN09u+or9fn8G7lXocaG/XPwKs5uNsmhmYUPFllt0JQ1pWZTUyX7AzJmSnuq6q2ykzrwVn4w3oEUa8BI4JHOG+QCjQcCYazq2bb3f5OfNqmRcUFPcUMX59cfFrnugWXVL56szemTfR0qtT15pivM9Xc2uetueie0y/bMr+rvqtudqZw7qKLpMV9vYmzH1jY2zHHbo2IwcDMbvCv82AETwBvLGDW1u1C7mPvyjqXR0Ii6CpygTDPALM1E5gjIx8wywTMcgF8R8hnpeDOCOAuAFh8Nrxr1hDH+SghTOBQ/cAuSogqDRR9bVOg76RZo24mYpHKAuu4qVYFMNY9Q+0Xzj52ffeHeyXuoVNXV947V+Kedz++bWlP2x33jffjoQ3Nfxlafco1nd3Lq/IPY/gf0Mk8ekjWyxnsEfl4Oh1XMeNEdUFkdy9DMDB9KBZDY6Rj1ObxuWLxPBinnQjFdT5fgt8Nt+46tk+2gGFyuXRxaqDicR3gBqbTIWB+LQx4NnzlLPCkvahGPKp4URZRWKuGirWQYBEENecixA6HKQngCt3jbzOYKrEspWh1d7lkn0D1YKwaGygShOjSFmlMxqKcxXEW/189C+SmzmAxNnerVqP73gX/dnYmOP7ruXiX+LWrHq0U/XjG+7VmS3RV5+alnrRKbxmM1OT1Mf31/+G8/b9v+MH3b8Zr7t1febIyFJ6wE8xPR9GcYbVJZX8WSGMCErlY9NY1YlCrIryG+jJCrH5mJuJgyljkDLLfi2JswMxMuKaYCWxTfBBJKo2uOIW/LjoeFR0b/rBde2pnWI/Dhq1rQQD96pXnLZ7Vb5U8+PHKY/UtF4149dx/952dsPYY9ZHVM84d6NRpsuu7attXNUzLsHuPABgswb2HWdxvYCI5AyysjMIgliGI+4N+RChcH3G7dX6/fS8DsFV27dCFQyHdLgXFToQdLO4fn4z7qcsFH1ptRHACNGfIPGLD/8arNFpfPvT5Jb0+9eqz6vszabNYw4//aTZe0yhvbs54iPGiJecNMES+MFl3dWNdef7bm85IQkgCujbj2NtkG+iaE8XQoqeRm8nnhHb5YRgi6RxxR5DXHqHWxgAjSID96R8GTyXsVXQMcTCIeBVEMO067g5BvWxTdUvkIIhiriVBkQKYTOpukvu2zKIq5r//MvnJ77fOeuTSNvxQ5c1pP7x4/oaWc7jnk/devqbn/A8fqPyh8sbsg/ed9ZXE4oUvpRZNX7uA2fJjz5JfAB9aIV7S02XgYS4Y4sLhMbJUNoYC9hAQOlBK1TboOo2MQTMZCGyA8xyc1yoMGwqFuN0w4AAFUgFOYyzVpxrCiVAE+LejtdVYn6AnDQ31GZEaWTPYFqOxns6ga0Ep6+szPp9mNzkdEEffjmmhUCZPqZMD6mSAOm1V6kxqZvOEQZ54sDRbq/rJ2uYfpv/T59dpanOmy8X9Ytt1vLi/zVSN62XdfDQfzw/Pj/AsorcpET09RqrHMI3wbdUIf4CG+OV2XG5U9AEfR9UKilOpBVtiCnSdjO2VRAD+w5pSOWlMG0tr5zR7TP3L++Y0pGu3/rASAsO4bJN3Ry6gWbPkq4ZZy1JN5Qw+Ra/KnxmdF3LXmEKLT924st0oGpa1dayc8di3LhpxlvFZiV6n6+ryaYlnNixuNhndI50FZ33CYe8/pYodHgaZLKDrZLM774pGA5l83pXJuFDgWWCaAEzTANNcYB8CSRSqzQF6G83na5NJT4hqW20tcYkOYPYa5AGhFcEh1IM1mUjQ9KK6aqwBtlGxjIXJLAuYEJBaeFo1mwroqNKrxHadgajYZWO1IBaaE6BxMsgx+EwQbXUMqPfyaTP7wrqleG7/mt6EwGHMpfTXhHpuOxaZlgzPOPWCkq3Jwj3v2DztorU9/tY5s8U7e3yVlqtOv2uBntRcsaG5o62xf8b81GnLvszsTB58yUKgRxZ9WfafQy4hHFIHAu5YKmWJxSxu2SxKbpooOFF5LUx5O3ZS5bVkxCTQaCiV8tLkQSbDRSKc47mqQucnnOUwBxEVtUg5aonECU/JNsmaFFKm10dYXmqCRM0s4J5MjVA1n4KC/pE+z67vB21/5YZrF/7o+5XzZuFfrel9tPKoPpxPzW3bmjdmbNwvGy6HcGDzb75dOfgOXrPmtCe8Lr+jqVznm54+c8Jv8LNB55vQU7I+G4jnMfL5tCjPNDwCJIgDCbRTtB2RLtkXCNvsUjafDhR9ZQwS4eECgXTI43FwUarTETJL1ofoXF0olHY4OOp2ymVjmrmdFqAmU3sw4L2o+bjbYXTIKeqs/NGokClzjkpTVZMLin5Ti644peSEV5ribxXds1f1EiIGhsIUdIYvSZj4hCFbt2J+qSMorFu2N5/V3fftf2sNn7V6yRmO4lWr5rSu6FdpNJVHRO7WWzbGnfVhtSm1aN5ZSzt0WutNfctPX902Y+cW6ZGNp7cZ9bqz58xtdPXNaVt1W0co3tZQc2gCt7wJdC2hF2SXVu1Rc4LsCkmzhGUCVxNOF4JGUugUga4JoGsa6ErpTVPeTkpjUK7p4A06RmtyBYGP1dOsajAYK1DLGQ7nYtoxsmqH1xuzJCm5E0BuQ4xCGhBjCFRAjftGGgjHWezUdtqA1BYgtTQRnjI3aZmk9ZFq9oP+KYHqkeZJaldJPZBDA5iAKDZQk1dunEJzoLAaCNtYnrSFx0N1srv5wxdm419dXFfDcYXZpy1tqwkYF09fPFtouTA6c+38VFi9cs1DhuZZG9pwpPIGXsOvTDWlitmsRhNf1L9mXZNWo13WevHKmoH+Zb5NqxaubdVpzLvmx/3rlzfWsRxSN9i4G0GnYyiHNoxmrOl43BqCIGkGi0VoHGIFqJ+GQMkEMnf6qNmO7fakj+JBDQT0NfF0khI3k4lO5oxoSjk/4YUhiv+rsg05y08ocO/ETJGKwv3jAL8dKwgfJNBWsjDjdhP1yfvOWtk194LThPrkkr5Vl05LXFK5+vwzbsqsiEIQs/6R02/Y2L6i5xQK5/sv6l1W0xRInA0hViX74f8sydi5716t5ITIbBirg+WEqLAY2ThlsFOdMJwOpIbHfrBCfRCP2aew3vnRnBDYFNqDgVleuNcq6/6Oyw9cOTc2bVPllc7lpRlBAx++5dD4D1blTJx29Yq6xdPAliiyLfSDbE/HeVmfE812yUEfbHQ6gJ5otdpmzhpKN/KeyPROJ9xnJ9wnB/eZh/MmOC+wjMJMMBQzwLPIYBMSIPAGQAzOVn2j1NSSTEcSIRKwxkS9vqNDkOj0gdYsSVJPE6IiP52K/JU9D/a80UN6eoSmGnoxDxd15izOZtMBgyFGkxOiGKDJCZ1ZCgTsTZTraXDqEASl6WW7Q0qn7QIzSzOrExyzgHC9aMbx/NREhuKIYpUGFKWpHqj1ZtctrmZFeyZT3cr/FiU0HKDLURTVANTMqSMnIoQpeY3S8TkBBaLGVOoIAxssVGws871Cf+31GXnZIvuHu/2W4sOFiLi0q3u2u6vNLt28Tb6rEBKX9ZY6fJ7Otv4leGvj7GA+vEAK8uflA9aGL7YtOP3yyp9emffc+pbbr2gcOm9Rs0mrXTd3Zp+z9fQFFzw5XD9y3qJGi17TMrsGrv3nFWedk41mQs7mq4tX0poGJ8jgHpDBBFr/NHJSFKECPtIEWgSgXzhv2c1C/s6dzlCQWFDUQ01WLMaLlt0seuwZSYUjkal5s26UPG6YxpuV+TolBX10IrCcmi6bENscBlNPMYQD4HsplSzjc5yDq2cGjHPxwNC582MLl/wkUOSI36irXDT3Hl49i3t+a/+Vy3qG9oz/YHUWJPpKWVrWnGsYbG4fxWtmn3suW8MOOsYP8OeJSf5NhCxq/k3uDLAzIdmOZT/+qv+gn0P+Oj/nR7IGa3BhsIE2P2tAk5+9iH3219XPXgYvuGQT/mr4YJhD4bowF0Z6XKAfmvgMHuS/OeUzvz7+mdi+GFcXuy3GxaZ+BnjwBfwdPMTPQBqUgrBc2M0MwLIhQljWggMBB8/LsemwI8psPCYxW2OpCL5vw5P1JtVDm0ig8gh+7oWLM/Qe4PvIafwMuIf32T28j+kaHJ9swfP1B/VcQd+h5/Rs8RguDEy5j75jIXUZv4OMKCOb1GpewyMD5jRqA4d3kZ/QauYjpf10S6xS4cCBH1maPXAnQiTVEAEpdtH+yCV1+X3t+8KzTf3zGyx+/Y/e/FPwG3sX/mFagK7TZt+vW4Dnozb04IhZi0WVcezYuzs0BslYGiN3yGZzAasLBZ+O83IcR4RnCG1tHCV37fAVQ1n1GPmJ7GtGDtERdhAtcWTlLAV3YB/UJNtQE6evmz0y4YxujV0y6zkj70G0tJmW3brFObSbCquNpwWXcPKzOUfE55/HhSMFeIU20FgBPiEHYT+8lrCzvG0sCs46mpqsKFUzn1Cmo6WlmTRmKBWdpSItLKUVpok4rTXVLdjZNRAOjr8z/qu6lfNnntcni3PqooXWm8//d5PoyavumzdzqWNavvaJzFZzuyO/OcUVuEy5I5WZd8Fe58a0/4x13d3NpuXNnV/+S8+is1LqlPtg96li4cX1xZltK7531ro8rfAAWpL/AF7ZIewvjSCbLRmzPEvuBD+hJnejEHiS7w37YnZEGWeljCu9qiyFLVHFpHPQbExsNEqFrCPiSDRO7HtH42hXI3dw9Avrb43lyy2rupr7I0EOf3v8fV622rvmZm7rLpjedIUWnP2tU2afknH39i3/aWCzxTrfq14i+ZI2DZdm/pzyvIhfQQGURP2yzhkNinYzIebgGPnyCIBMjc43Rl4YDYvmqJqmBH4y7NRro6hQ2r9/vLhffJGt4KX3PP5i0VMAzhWVKfQIsAXYQaWvkTKExWqlYgddn2+htbNqyh9d8cPvXNXcIrUOfGh8X0ieW8oZugmHF29cf2jjupduvmXpnh3bmstv3r0gnPhTkJvfe4uuJdZgvfisX26o7Ld1fcXuYHrRcyyok7jfo8Vom5xcvHiB3SLYy+VpjY31mXRnIj2t3p6ur0/byel6Y2O57EtnMnNgIEO+aC09tAsIDjsWL7YYdHR8JlNfO4yvRHlCN4ETx4uvgmYzvsBQwb8UCgXxgKVUggeKjj0FOKcjp+pWS1ImwoZdVBCa0rFA6WpTbbHBumDAqcNC17ey/gT8RCtcl7rG0dre5hKL8qzsB384JqD6VrvR5KvvOXVFMdZcrC00hBsbNep2MZxpSPgiJnfEttQTtKjWycuTwdpc3ls+rbuhruBNt+eczaecHvoJsbr8Jks8aPtTKOxwlgKljeeunpnLybPlXKkcaom2tZ8zOxfx+mqyOe95qWnyzFLl8VjY6TUJNd1zu2uC+QZntj3nVVVr5VQO/utqjLxgM7V2m02DTGpBgwoHiq8eoBSqq7cVWVtbNW03yXpwpNqFA+XzP7etHx/9euWC0y5bt7zRksvGdU5dMJ5OxdXY4XYYvgQPVo9XY7XX19XEHEw2H0CEv0O4EYUhgtwhnxMMeAS3W2+HXzWaNA3R06JcPIovi30hxs2M4UQMR2ORdj0260P6gp7o9ZF4Ip1pypydIfem8fVp3Jy+hPbuxZl0NpXKR7KxGPw8wBS7x6nRCCTi9PlsTqMxnqKjKbwI5kh88QB7LBaKBcZspT+FspnjwMABeknZp5v+K712AAhApcFdKL1GlzMrq+NMWM3wRgxAPE6VwQ5Rz1qkGcsELtkijhiOYXKgVGq3iaWYzWVNGDymxmyhvm+GOa4plvRRbrwVf1t1EGsGKvsax18V8kvnJVw2rri2objhK3Oza1tvX7r21FO1ydM+eByP9o+vFq47gX5alEbflteMqfG9any9Gl+ixk1qrNaotF6PR6/TRZNOpykZCHwe4xStgLNi7mYOX8rh5dwGDryQ0gs2Cd+mUmW1CGy/WuW0ebwmfTIdDXhttjTypvV6omKEe+3VF6lOWGky0NrspnSbQjuFZlWKDZQKVG0ogUs0RJqgJN10s0oYLVYzsNyOWRlHY5kZEmV+n1pBAAVTKMP9sO3STUFN1Dsjd/qd1raGUGJmV+e3hBsn6VIh16nyyXyjWIxFnB7XF844z5kx6kSjxyJ2d3vSZka37LFzVH3g72egU9BNIzNrG+a0kzFyp2yt7enp7kadtfDfqQ4xGKI5tvtG3GJ3T08zWEnZOWvezPZ5iNSRYmfnPEfQ7fGEgsF5z4CNL4LFf+vpTJEueqeVRmBagBLKBpMwbJEuhQfz8iN6oKCWtqQAcWqmNvUI6BbLDYMk0WGrlW5tjChwie7h7FIKX1gDH+okqsVL1HMEsQveB7aHEk1IKqsWGlV9pzyySGdfGFm0ftusv7+bVYnambe0xdZuurDUeHdTc6C1d0Fpxd2lm1Ura9Zu7J6xZHWzxS1Mu7TDuGhGr9NbseY762dbM/howzRT/r700m5vIWZ/+L6rzxdjVntz9EZfS0PelHj1C+XlIbPDqMr4Zy2P2rVnLL3mmptvyq1u0mWSC898ee680x9auq7YxgN02Y48/KCqVK2dL6Gz96A4uRrlkZ9cvcNusVltY+THslG02EX6ZxetDWC2rx7WaKz8GPnmiMEg2urCcDbqTqfdbquFmfAS7evBbDkFRUeUdh7XibnrLt+Pga6v0yo/ZXHjBLVAJUEZP3JN+Mhz/G4yWW5MJeGxKZHEz413n8ftzNC2BclEIgGvpPCKqc+EpY3pVCrd2BhPJOIP//1tlff9vQ3w8US5KZlKs/nmiXO6JgNoITw6hRbdaPNzSAJqtB2nyYg9/xGi5MW8aO2dSpRRShQ5XEfp0wRkqRJlP92h+BOJAuI5/q/S5Z+i07QT6LTwk599BqqdSEGE+GO7K3/h7lG1IRXSAbaJYHEXch17V25zuCVv2GyTXD78C99vfJzb1+TjXvHhf3ONup53EYdwpvA5gfxc+LXAPSLg7cKdAtfnwpEIKDtI1xWy+8EgDup1Wm0satG3O3DIUXBwBQd2gCWQ7XTZXwdP1Dxf3XDNQRB9QauPGcJhsAVgMB6T7SGPzMnpgrSRwyHA+NyDgKfHyA9ki+jZ5uE8dOEjsliMGq1xN5gOPTkXdRx5HdyrpwCuZYA2Sauu+nt9zhEKP8C4ugviwSO0LwiFyQODg2zSrHBAfHWw+g4AztS0DuJBeHUznTlk+zOTmKWUoDv2hXDyOOMcRJ0qc+Ls5cXPh199FR0bj+6oT35wdcv8pt5zr+krrtnyu0u4/aP57IIPY3jPhVjkfYFc6wWXXn7/3779JLnw0Na3GFb4FnbjI+QLyIJOk90ajVYv/Zr7C8c1GbAoEr1sdUp6vW4P2YMIWY90bELCKel0ej0y7wGQrCKfh28JbS+M00R3qZCDQL/IMgAwlkEI8fFEjaYS3tCeTUfmd8xZtyS3KNIaKv8Kf61h4W3n3rmpPK3cmJ7e2EjpGjw2gt/hGsAn+oZUgpbSF5FzhwWVVi/uKxwAQrOWaBRjq1PWSAm/M2PuwmU9XefhaBtOLD/jaQ93Fl0LuhsnhE7y5wl8b7d/RnyPI1PwPcvMn4Dv2ZVGvm98xnGAv9AV5MhTH7wHAN/WPbdoMF8BEB8nJjG+X2NooCj/AgXlNwdiZoryOSRWVvBW/rtgSVpxp2x0aKwOyWgKmDg9L9IcUkK0SeZMKFPIrMxszAhm1rHYyutVcb62Kd3SKNfV8a4orcN0+6QoXUdn84clc9hkkcxRnm2WpSXpMfLWUFyO0zyPySbF4y3+MfLdURdqwVrSQoG2rAGjdJbsMFuiYTqnHEcejwU11Up5jVZLv1Vr8ElavUpvlMbIXTuB92aCpoHWPSDrLLJFNlkliyU/Ru6RDUbZKBvgpo1YbQSBZ4v05tDSR+VEfBk0gWVXSzlsYbjCQpvd0frBQjVnVPLOofpSYEUxiH0MntLcdy6H2Lu9B6ofbGYLQenP0Pg0QY1cOEXrhMp0/pmhElqL7oomY8lqOpxG20wkXdYI6JNaikTVzlKYt26/9NnK/pubw1F3a2HHFYuyyWvmH77GPtv6wrXbfvbiH4JGMfG7b3+YfBEn7lu5fHHlf/7n23f8BpcCP9+6aWxgmW3dFSu34cah285vf6VYU7+f52KRxoFlpzcMRLNzmtbcsqOnEZ+1ds2uh/9jA+uDYBReQX9Rh8GLeNEaZYVtbTovqUUj3WxGlEUN8FMUdXakE3VckOiQUfRoBVktCDLYScFpHcON2wHUvQgUoTH6j147CAE5XYRMoZyyNJJaGUvzRJuAHI4yyjSUna001KtGen9pkuQvBfyJTl2/Q591X3ThgqXh8mkLlqr2tOfSnp6kbdklqr4Hz0iuYfUkDcJOdEAdRHF89S6kpuImNUtWTWu3pBPjJUnnnrWATha+N1xul4J0IlNM1Ugqg9Fo0/pCnpgFhcbItXKLTbbJUotkk+MFeDCCsNpCtittt9oetAkuYrNpPR7ZE5A8MsLKykdiRlhNkDZEvzMO32kLmQMxMMpJCb7U7JOlVsknx5PSc76X6HK3ANj2b8k6TjZrQhouTjT0cz1qvaThOY43Gl1mlRjPSSreLHf0Sma6NDyVk3g5HGPrwwv8g/yTvNA2j1/J3wrnz/Ev8SrEYx0BPTk06grImRopsJs8jly4H9hwJIdASg/Tle8ghkqehDKmKq4gx+LzOZodYcJMYbYiyc10kTM7gpdgq+U3Pw9qQT9D5TlXVZpqOpXy07MfLCxcV9a8Mp8OTG3HDSx4qXoJQKLKIl64dmDFBY68E9hbE3DoFzitPQ2tNfWuULyzod4dUW1NR2I2YHJ5Xq9qtSYWDzW117uS/qDd7aJyWvmR0Ixr1U5kBFv6NlvJLLfrzdJ2fCf+OiYuFT5NfaaaE9S96tPUxL7QhgltrlKwk5BgF0FQ7SaPRaYtSP9oJSKxmrbRAjk5CoxApndNnNlkQjw4FZ1GVnb9Yd25RMLTInk5qTdJ1sA2s8sUCOh5mW7sx7kJp9eFHT5JFy7oN+qvhGiSruamjZvcIqWgl+5Qtv+1/V7xRUpUmq0a8L72PE25MbpWTdKrrHPK89ZmZjlo6gqsyKDiuoRkSumyUHY6UmpeHWssR6npr6Z7aHYE11be0emXzDmzmM7fY608IIWC39YmtLVLbZb4wuTS+qC6xqrS77NmM8HUzJVtq7s/d96poT/uXUisDZaYXiVwiK/sBNrOUC9FBLxwAuWxBdyuDi/Qr9FznL5Lv0BP7Lyd6hIYBoEa4WagvCA4hIRAUJir42Tav0HkOD/hOKsnChjGn43KUWo6olF/UkZ+0Q+2w29l1JwHRLeazGbeZGAtEEReA1RXhVRAU5XZRGlqCpvN88wrzURPzKFozueSPS4XtTeudFwmmOBCfF78yviD8SfjQlwxQAMvHxgUT7BCrCfNVH7gws9WDCgccIMaAJDdz4j/ETsFWsHaRdTXUeWgp4O0/dZH2PHJhswZnxPD246z5RufYNjUxd50b+XpqbwJ/qOpQ7jyA+F23KT6KfKgx0ZUbrufrlN/TzY5wUSosE2wa8B4Yeqk9fAab9K6TWbZTCktByKSWaYybsZ2YnbJbtrKJWwmXsGscbvpK2E3diObaAvbiJfYOJkP22MSv427DeCmluZs9g8UJ9OtBwaYsYAzTF3ffmYalIZB+z3iv7NqM6RctDN7oBJSCRDWDuxUpBUohZvWBxOBpnmV3+twzcKgYHNoBKMv5bQ49KrLn/TUmh3E0edv1s5X1RlCpVSNSmL6/y6fxKJqGOSzFuNdKA6jNbvDUp4EPF6zw2QyOOgyCLlVbZEcXtkgw9Gg98peWW2XvASrA3JANpikQAAnUUJMyAmiS2AHvIU3e7CXeEwyMwgOjQEMAtYTE5ZDotklqUNcLEbxCtAqlpWzrKuE2iRlazgsY9nplrAMnwlhvBJfiR/Ez2Eej+GtVCAHFfv72sEfTdphZmjh/MWpSWxXMxPM42JoaT7egYJ9kBpimi1hgJ1SGdOukYAKAQkWsJLKBixI4USKlS4zA+FQK0CxVMTi+CHZIDkDVuzxm0NOrqCPCzrBZPEIqflpx7auuCPddvnlD/DJq1Oi+8wF/FpLX59WpbK4BFMqZIqrLsiqHJ5AyXlZ0a9Xr6D8yAM/7GCPw6gJrZPrS6W6umwylcpqNJFsOOj3h0KOsN3jdjudDoddMNnrSiW/0xHig247SmrVCBVeP/Aj8bXXXnQ1s5ypkhmkGVRRyXmURNq3TNkOqMCmKYiS1Ga71Ch5nsZWTFJS2WUPwb2kbC5a7cN8EC0CKuB2XKaZDee6M5Z399Zwd4yf06w3Wu3n3BwqeFzqUJ3RVdhn5s1GLSZaXqsSdV69XQ1ngr++WDKeqtaYEj3hh3HS0NYs+I22trCm8oeOTEIXcgqmpFoaKKyrvdxZct1fPD19BsVSH/JRfCfIKEFRNE32BYOBqCcQAGxAMDgUD4cIDgRFiwXAVOEADOv14usH6FY9pQIcxBeLJZZApEOFUZSpU1VXpy1SZdrjuMxGVs3S4FNj06M3ZhMNpUgo5k2GQ5qA7Glqa57rEAOeuMWuurUzIVc666TaSEgrmA0Gq8oQi67NxJLBSF8kmiwoudpzhU14q9JTbRRtUyGiVY3hNAV0tMuIV0lQUrIyAIu3Wh3xC04BdH6Rym/LWU21YUtGNFX3Ib9A4PDtqhUohmpRk+yJ8DqCkL/GrItndbasKxWN1Oi1ZsLTDMOB4mvFIm1P99qL4ut0V0ZW/tCs/BxNh4J1baCzApMRJ5t5hRdczok2NSHciG8XuC67T9OSaUs1SB6nWQyG4jqXzSBwOo1X2xs0azT2mEq4zhgwp50BdQux5bJBk9XulTJpg90vmqyaoNOpneVI6FUWu09kNDn2a7wVffEkNEl8PE2+OJUkHPoqduK3+EPgVQNo4ydHt2Nkz4gZnBrx7SHfQA6Ic91k27DVinRjnx7vWth8IsS8A58W95IpjUnwW1NjYF93Xd30vvr6Lu4vHwmGK9FCb2+hrqcL+GuiTNYg4TtIgMjYCKNy0awJWOQMKqAyakEymoOxfEOxqbmlJNRLDe6sOV1fZ0q2tavD3bN6+nuFmbM7ulRBYp85vQH8Qjqbrku2h7uC9unT7cGucHuyLp3VGWq8ibwv5sQGF9JhX293eZohUWrSx+b0z2iXpTrZWTN7ZqKpJyb7piWaYnJNjRxrSkzzqU2FsD2TDVpTbhUx+TWCSOUMBK1YnDha2LwM/VetoqHGpUT7Iil2hz6DP8zks6g8Hv8M/GMJa+WN4o8OwEvKx6pX6AWaF6DLQYVIQwTH4LvoEax1QwnHHDFLBE+5LkQsJQdcT8XUMVvJllIL9Gsc8OfDJUvMQmLEokFr38Dd49+p7ME9XMfatR98np7xl1f2vrH2791vrMXd/BX0yvsPr11LQvRsfF9lL3xm1xbpF4XPvXyhbc48fO/Z78598qxzntxw4eAgf/mhtWvXfngF7sGvrH2/Y+0bvPcQfLxjLf5P3PPh5WvhG9/A+Tvu4M6ufL5S+W9u9fgHy+G8Cz87fg8+XPHTP7piHP2ZhMjX4EwNevLILoQAH2rdEj+mHDXVo7Z6FKpHTKGLDU70tK2O1ihptWoB/LMwRs4d1uhkKvPDcq/EZN8XioPsc7xKgYchopINbkkFxtRoYEHI8ww0Kz6zUIUiqOMA22FPidirbXlonSg1qgL80SZ6+Nan9w1zc+EhCH/4G6OjY9fC3yL4U2xZN3Zz9wtPoxQqoUdlazLeGJ9hnx7mzRCGcTzvMY6RZ4fkhGcvOQi4rJ68hHJk/Yjf73E63WPkjhHZgz2e2jFylRx9KY3TaRSluzqJt0VxVKfrUM9Tc2rZ4ZHUciAkqenbdHTXnk20m0LDGE5sB70eGM/lBmhraThVdu5tLgyOsypq0PhZpyx5apv39D8UvNQS0MBhAE+uCG+oWkiXMgmSkjqwpKSSqPZPtQTc/fGMXOw6X5Y6T83KpqxuGhb6rzDM2rF9y2OjM6X6GTOlUh+/q73Q0JXv6XFGszMb6mdfGD1na9cCbNVJTV2bTKdvvG7ohg83lGb2F6WZ/ceOobsrOf5e8rQ1KfQgJKqFOfj590bg+hVoBVnF28ERvc3qLFToED6k+rqYFKIIWVTCXPRnZJG1GEXtBrOMXajQgHMNCj9WwHsvVHOANyTcsQsFjx0bhjjZC9HIKBx/mMX+sWPHZGe+RnLKhVZ4CCclpxO5aXzspvGxSAAfCyENjdRDGjXaQ76FePIGUkN47hFkjyQJMpVTYVPdIYho4OHdOlJHpdFil+rGyG+HEon4GDk8HNIg/25yLdLTpQupjKSX9SDN8NV0Gzr0DHkd7KAAH4vGqdDvk00WlxQW6gROEPbVYfqNsiEcl+rqIjWy0S7VPEP+C6QsTu4YDicSqd3kyyhCfiFrGzc2XtnImRsBTbZsHxwQ/wqc93qOuMWjOQ8V9oGimwbvXrg8aK2WRNGUVaEjNzBIF/geOUo3AswVxPHxHNMOlKNFTzRmB4dgpuhIWQalNH9TqVlSUU2bv9mqa96UFYqNZRuIEd6sN+tdv7QHU36PaOyUbS6tqWi1Wg26VQ7jtGxbm9sejBram9oiRp3qjIBZr+6K+/TWkNkYERd77KLL5dGqdMbGD46e/qXL3NvmT/v9b77a5Ajdub7ylR/esZn1EVEdO5/cL/QjH8T4vXj+LmQ69u6wziC5xo69K4dAUX6mOazhtB4nTuIlxrONl3BbjepfmH9t/ruHeFhyEBys1W20SE7a0MvqkmR6zNXQ4z7ZmcpKrVQ4WqlwtLYmplHhmEaFo4EKR7anRvSEpJ6afIIKRwaEIw/CYZazWbfZ0uHHgGot2LKbbAA3/KysDavVellnkvRj5HujpCM4L8gFx8gLO9zdNYlOKiF1LO2UAZcFElJXF6JbD2XHyOvDiYRd/Qy5HRTATu7beSs4hYjZ7N9D7gUqvIymA8PFo+N0QnngSMFzmM4VHykVBieZXDgyUBjPKeLQwawDxcjej2F4TrF+A4OIxWSI1hKUq7FY+fj8n9Ohnmj8Rz5NNsj9lVdvOfXfX8xu6G2esXrlpi1Z/xmf6521av6mLf5FocS8zle1ipwkPkZO8PrHK0+tv79lhtveKN+iumrjXTfd/cp95a/VB+IF7qKwIjSmfxSaqg04NgtvFv6L2QBhGHTeS50K8JAeZW8qfYLuu4/r+rPHdR0J5NCIYhXGyOOyAYlYaWQtxj9JyY3HldxmAz/1umyUkUz7OaLI/0ajj35Uoymjc15g9QnqDKwdHDiSG59g7xTWDgj/kiZvOgmHPqLJxU/mCXfDxysyh+4+tp2/l1+JOtAqvEJ2+uu0JinpKrdMb1nc/J5TuMtzNMdZx469IhvsaUCJdpf03gBeSnkJqrqUmtxMlh7fA5VNS4soTxdRni5aJC+hnFtCVXY+VdnelTOoyq6cMV2mKtsDPJ5OvjXU2xsdI6M7IpFpvhIopwzRfTwthUwFE90EmzeZUkTWiRIhqt3keTSNnCfrU3IwLKVknVFKjZH9O3wrZsjLqQDMqurwLCoAs2aFTsWnntpLdViWo9oxcu9QuVxHpxu0sp3YwXmviYyR64fD0WhiN8D1AHCa6i6wmVV8lDwFd4FymNUxn6jTudzE1NWg0jPLc5gq/scoNS1wGwStVmC+mm5bozSBbMHlolL1oFbxMdodEtC/UlRFQyk27Z+MVYNn1hon8WkCxN/rjPsSsca9SV+zOWA+Lx5KF1deXDm2sfKDWOqK2v7+n8+/rb+u/QxVzWr7fVK2tW7m7X0tPePSSUSMGMozWqfnLs06tSrstJU3nHF5Q/cC7Lp53ebvBS//3sy9Aa/Flydum07Ix1fXfqH3nA1Lzzm5bcDoesAH1DbY0BnDP9RiM9VlnidUl/eZsXlCR81mZKA6aqA6StvhgI7yvIrqKKI66jA78EbHlQ5uYPAfPS5yU32keoc/1kGeqDrcjE/Sj+Zjm4Ui+R2LnfbIJsENMPgFAcfjiWg09gx5DABEghwcQh7TGNk5ZDT6nyNjYPQC5HyIDNlc5EgsFgVLtZtcgaLH9u00mKRoVI0CY+TGET9d4e/vNJDb4M13M4eSQkZyPTKRW5CF3DOilrUWSb2L/JLW+ObG6ULfcRjhYTfDzOMetl4IhnqkAwbf5hYPz1qw5CnZ66NoU6x4q29g9dM4Ek1W11LTXItSdRPEpUhyMktBMXfxw12XzKtdsF5jsGQbmnKhma2xwXbup36ro7B0lsteuWTLb7fghMbif3x9pjPfuWRWet7ymuZlJq1udjjZ+ttzT597T8V66IrDFCM0Yo47X+WDqCOIMti9C0DDe7Lf6pUaA32BX0XIo8adRs4jglEJku8bfh7gVAAehs0WisXelS1wgmkHHo4+qDgBoPejwzLGeDf5FbiGR2WREE805ZBtTskhg91ygCGRDXKHc56Tc8oARpxgHkbCDwK8T+0BZpjJO+BaLhviODRGLpMtKpVVYwaQH9c7cg7O4QyNkS+DvwhrsEaT2+c56OE8Y+Ru2Rx2ytkcuCqtGVyVBjh5D7Ji73a25gNQnecI8wYDXtD+Qfo/XQrCQv0jdJJhPDfodX9I1ylRO3KUzWNW+48ObEa0/a+aRjmuMrX/qomooJyiXKIcUkvJVLXPL9d2/i3zd599x8Lf2sz+89ctnbu8MC1uaXGtkVsWtN9xU7fckCheLYy8OP8r677b/9CHV7Vdmprd0rhh6YKvbHHXfr6mJVXTft7XbFtyZ3aHawuKn27GCaEoyMCjDDrEODQMDDqBEb4TGGGkGrDF94KR+xiW7JAJSTipJjgc8U4dU4UEqEIYqK8h505Qfze5DH4JdMEoqVRmTYLqQpzqQpzpQhh0QQO6kEMO0AUn6IIHdMFMdcFMdSFb1YW/TNGFKsEn9EDBWBO0HmCtatEkpT9dF8iPq5TmXCdXCP6VKrU/+PVJlYLqQxtOCkVVBM70oOd/3oV0CrV1VWprKbWdlOxM4umDyOyNBYNxfHQEY51Kq2ckF7BASa6lJFeroy5Kcmc+UiV5FEgeBJIbgOQcuXwYIbp0+bIhlYqnpNcppNfpbIYoJX2Ekj7CSB8E0huA9Bkg+/XIBaT3AultlPQ2Svr0J5B+Yh07tcFHp1KfNT6dyoDyxzBB4UApQsspg8RBjGv3rMOXTXDA8+HQtddIxabmmU3Z4INPci87Ew1L0pGYQfjOwbUvVoYnGPD7cDZ//YIVX/tcfNHpmdWLp0/verssX7DhbCbnUmUVv41vAksURd/ZhTzHfilHTaKk8dgcOdLqvIF/TKVaqF6n5pLOneR5JwmFwpFIlFb3aMO07D0c9topALGR14ZNBoPmGfICzbKRvUPBoHc3+T7C5KyRcDgUjUZoWZFlfgiHQq68pk3D2TUGhGxj5D+HBYPBtYfcB5ryCophx3bWEEFkaYJm2hlp4LhFh4tHaO8T8SgraJi05GAwgJpGHE4lLZK1TF2/NVKkYYKaRw47H4FooUTJzG+rXFG5/7HHHxm6eFnkc3W4WPuT+ffc0Va5qnIenoXLmlvnyZWXt/zusqE/XP8FnH8JT7siZmzEFzoE3V/rKn/8+Qs/0wr4t29ffRj89XHaXadQLnAyyn0qmWT9ScgS+ihZ0FRS/JPj/yfGfpJhH5cX4W9sfuD5XSgwIS8BmyenbvXeoHlMp1qoX6fnkt6d6ue9gCbB2REFEGAyMmT1uCkdXEAHqygaKB2sYP72DkWjQUoHAcQFYwA1HBUX663oQTqRnTe0GTi3QeR5FyWMVhR9lDDaCXk5OoUwnyQu1WQTuP8jJwoNUz7hpITjXtjyuy3cQ59KPeHSQ1vf+vvik9IQo3NwgnuWfxk50YLRnXZshoB8jPzHjrBVozF2mhR0hKzkBoA6XwTYowAgN4z29p0ajSCrtZJQyNGV/AB6PIeVUVKUN8BgXXViqQNPGG4K7Bzcs5XWrlhOq01qyim8xNVcWDjj6sYiTvijc/LrJC4W/tKSmQ24afW9N79D+czuUfU94LMXXStrd7qBjRhuBDR/FBybmVUCwj07DQYLLS7jAdARusEE5dsOMKxaJxjdG8BTfRGGcTe8/jLyw2Bu32kwaOkQtFOGwOzlkalMY8Mp0TjjOFRjfPqE0dm2/O5yfNvHDlE1HXjy/pqPHScGm7+BXESeglFu3PkY9w1xJ0fM1O0AHIXQiGZIdLqNxiuNnHGMfGdIFpx7yW7wJC5yHtKR20fpRiOcFoTy+iGn07qH3Ml45cfu7eAKihD+AP5hLKIOoOClPangjMIchr+VqTE2MabUM8N4gthBLvrCirP7l5y55Jns0vPl3hsv/jeA/U09/dg07Qf9C4q5q9rbsnPX3zE/3dlfj019oxcqmIWNRbiJZba/tfMx1TfsO1XERp2nFoYzyb8dwD+fURmcybTRcqWFs7DBab3PsMH5yHlVXlJwjo7tG9XaJWApQHkYsXElEMNHR+z1OumIKWvDHxkxSwMc5+gJo7ecyNecwtiTUKN7y+8uxsGPJ4lgBu5+8PmT0AUj+dgV6iL5JmrHZjmkNaqiHmMyyt9rxEa3xycRWjJFEqp6KZ9PtNIdFABftEq0kg+hxF6Qbdrp5Fww3TuHrVZ9SBGAMAiAh7y1U09IIZ+vT+8md6ECRP2pGqlAAzWd3SfRjRkL5fAeciMKAYbwk7tkp1qMF+LcU/GD8UNxEo+bWltRuSwBxrgHyUx26MLi61n30VsBa9w7YqLw2jSG/duBoOMslvsLTZh6QGXcbF1GiaoQQ9oQhzdP0LyggA4WgwMDKBhh/WbYpBHLqQ2gAUzX5eAcTbpHovGGyVjbWV3Hw5SLnTONg6g8iF3ShAI61MXzV2xrWbbs4Tuuqnz458rfs7XXtp0x7c2dO/6am75kusu+/O6Lzf4Cx4m1A5mi2rjC58JJe23G+9t1pz/98E0XXPkf2W/cc8o5229c2771WmzaMrfn3OnL0wl7xNapKy8ze1Txs0WD03ptx1lzWG6V8VFVz3BiP76V4UTZCEBR61HVejzJWv4kiPFeiHYYuz8RMcoWtbrJzAro6q3T5Kam+ulVaZguU2kwGOoVabCCNIRAGoJBV65Ty8QhD+KQIG8h10dxJQ2oRKQL6zidrs5gNrc2NU2TqLC0KsLSOiksrbi1tTtPhSUHwpKmwmIT6wp13FN1B+sO1ZG6Ou/06YbubrkqLBSOzgZgSoUlBMISBWHxUmHxflZhYeZ3YBKunlxyjgdrCoTNMQyLBk7EsP87uVIFpwJdrPmsUib8+AQA/Oq/LHMclTnNNl6D8qgB/UwOx906vaRRqwLJwD1Ffkvi+sS9aqKmcpUVXV4pyzL4OpPUUfdcHVc3Rl4Y2ZbG6ZCkCA7160YQHINB8ChmxAtyYyNvjQilcE3IS5nvAeY7gfk6bA4VQlwopKlRMjsvD5Vlw17GbiOwWwR2ayi7NVPY7QV+0+i7ymaalPuoIRhvK7DN6VlOnbItchImAS9olh1Xi/UcyoZd6khYs+2Dn96xrfLBR9lRVgdcnQ2qAbxuYbaldZPcf81li7u+/gBW4VNw4p11Sz6GBevFaesXRvgujFod/nnLdmuTLacNTui7ZpvwUzirg3hcI4fTjPp6VSQZuaeR35K5PnOvnugp9Wsp9WsnqD/p6mS9GYJw3CE9J3ES40Ye52NNCjcAsgA02TksitqAwo0gcMNF3hrVTiKZnaDK5Xh9LEhZEwDWeClrBHOsEONiMUM96OKX2Ve9jFqBJZQ5FmCOHZhjoMwxfEQXT2QOZcr4JxhshU90W4njnrLKMYaD/hWuqbbSBQ1//MysExZTJ7vgs/GPrR3g61TbUA1qRPtHBI3RJOXYjk9wotIldVyAmmmD2y8Z/EaXSzRSWPGmrBPVMa6j/rl6rp6xLIMzXEN1AYOclGp5Xs2JstEhiaKr0dDo5/wGn9HY4cIul88XO6g+pObUY+S+4XAY1+5VVAc1AT8N2wugHdTEDTQrS0wGS2yNo4c1XGDmjaJPRni6WKjKGqWkJzeYA12xKCVrSVqzRlMkdvVk0VoQ054d6sbyP5Cdr/vgxu3ujYk+q12ob3EFc7X8GZEunVMfiIccRC01nCIvzF80ff5NdzQpBO/HCSye6mu+9JvLnd+Ln7NsjVVlj9WJnrk90RmGW65r0AcisWSyOVY7rffqc2LTGLkRmaQ3QfWoBatHtJTihUmKm5ImLsLQIFD8uIqYmYrUiGGLz2e3WEKMBXZ9StXR8FwD18BYUINrVM3HYT4HERoNzyRuG3wxR/MAHMeHmooaUE47ZY3d7msUG8NcWAxZLB0+7POFQqmD+kN6Tk9ZE48LRcoaqjdtSPinWKMkVaYkdz+OUcyzTdGYwVxVXf4lxpE7QF/w9s/Kvaq6fEYW0nzCCn4G/13g3o6RrKZFw9FVK6OiTTqHx6HqspQQtXEWf1jS0mUp2lB10epuwB5RZUVKNFpwP0O+C2E1TS/U1xco3zhylmzXGkK+aDIZjSKHw4Dq6xEqgcI9sNNAl5wYDJkxcs+IQNebCCx5lVN6ziqtkY4vKFFCatZitbqMhAbSOTxgxOqwYpAmUogliKMBCVSrOIDslN40qnY5IxTj8zMq166rvFP5r1R+dXH2omz0hnnn75aDjcGXjuWlC2+8436/2RqrHKzcf++T+CJ3a3nG6O+4P/7mzs1XrWq+q9D8FkSQZ67kuK7GbLZYbCvEFqdrZ86oVG6/YeZComa5CqCn6kugDw3oLyNZQ4uBs9MSYwMlqeZ4QAuGGocwCLUzVqVybILKRkplY0zFlgplKZWTCpWTyZKfUtnJkhcNDSVKZRU5a4p2hJ7jMEfz7xznMYqxUDKbTSZ5j0fkGxp4vhyipBcp6UWxhpJeS0mv/WTSU/H/h9TGVD7QWdYpuY1cNWQWPitbuMXUTbzyGXmjcoHUv7fzM3CI1s9kcEJlUqutSeFh2iPE8EUSUOVZnxLUXPLGZdwo6w1SIyrkqnU09DOVC1Um4ZuTn7mTOwgvOGQ9MLTczBdlDregQgP9QAN9vzKXe4tSy2NRm/6GbZUfK1U6nZ3lsox7qlU6k+/97sR7DV/Eq8lvlPd2ddH3dn/kvcLDk+/9Ep7Hv1C9j/5+eDOHp0/eB8LUPuO7uAaQR/deRKp5HvBOTwu4IB5Vdg6JWCL4rkocv0pdALyzgHmVqGqDsySc1+9CtRTjiBYpLcIDQzw2hxOewcNF4WvDnNHtctNVQ78d9vmpHB+URQc4WJovTxsnRX4Y46iVzi9bLO5oik5Xu/J0C4J9ozW1Uirly9LEXBTpyA+G3G4fnSRKnpDkeYZcQfEsTQ2YJISSlr3kDsA+VnILxT6yCFGrQzL5OoI4SDfMCe4mD6Aa+BWzVaqhv+YNsuNIOi/V1KT2kPuZK6jHW5UsAgjzeG4zHMePVhMGOe/xbMIRJvos/5tTJplZecmk1W9SJpFYX0WmAXQmmJ+YM1YKzUuN8RJbcM9MviVVnYB2Ct/d8rstuOnaJ1+/trJQ/PnKJfn5XTNOWfravTi6PRNavGJwfV3u/lhtwhZYJOyjiaV3NIJ9Vt+XNn/z2eC35p1VU9Qa7fWFW2+5945rK/995Zr2gCvUSLFsqvJX/m2QEzWqBSxbnpxRYtv1mUxmyewWrVLCTcPVqZNM4RMmmTRmt/mezD35x8yPZR7Lqz9u8k9PZE9WInRmguwm/4Oy5AVZW5RdHqlYLDvGyM4ddnvWWKbmKgbsRD7RRzvwvoWME7NQz5DLaMqDVo34IpJKprek0iTtrCiA9fu/TzaKstYj1YlYLESCyTFguQk14NsacANdodDQEKSJITpX1TrJ0oFBGjRC3KnUElTdOQsvaTVQx5HjrMyN/5XWfp04TTV1oopNCUbCJ8LfOIW/UxoCOB0TXAWjxu+pRpOH8qeOVEYqv6u8XFu6qW3ZnA8P/wi3YeGc0vmX9c9fs6GjZcTXlPIEFgb9/OsTAeTz/35l1y2j3/zSlmu+k71mdNHW67+6zui36c5f+6XbH/jyLT+9rF0KeboIixfBnvELVUUUQT14A12LuE8WIQ5I1IH+Jd3AhVKxOEYukg093faenu6vOp9ycs4x8tSQx0OX4w0DlALH8N2dStrHBOx9fJSoVGGC6Tahoxa7REgxt5vsRFn21UYpm20qlrqljo4mSep6jryJmsjnUA8qAoOj5Nxhj4fOqd8te1aJm0ROqRNSyQYzMNZiA8aKAMi+PCrTyk2OdSi1u1mn0p1qCyh2LYS05Pod4VU5DD96C6oFTkdStI4k1SRb3VJTU0d3qatYkLDUFVbrpS6pq6OjZzcwvg/HgfFFVi+SA1BGuz8wNEfZe3TguAQMggjQWr/CwOC4Uhba1nEc0ClvqooFgEKRekdaOHZ44DpB6byqREZKsXiqXA2DotVJTJANZX1q0TmRO56cVqPrLhonoCBddWHjxh+4OVVoNFjPeNQeXFXI+VtaOK4xHu5pL+LF46t/ufK05t62lOuWF/Cbl8hWV7mWzyZO0cac8fN40/Y7eZ1cTpj0ZGHbl2bV5q2p5TGzz211aIsf/md/100Dw5dl58zKrprOPZptbZt9jlvljYT8UXlrnWn8TpanjB0bJfer6lABvSKLghtEQXDbHNJijL1+PwjNaLbGns3WAMN2ymadLuStsWT9gWQyFAhk9gDjQ8B4C/mJHCEhypsQIA5/pgZ5CwEcyFDubIRQKpBJJh3Pknur6cZ6sPHXj4af0u+j0BwsMqivXm+ieEQl6/xgjICPCiYZmIhhS4ypg1WuTvCVRbBHjiNxJbz1HL7OVOue4BOr4OMni/on49Y22mOYQnNpYh0QZYfdSmec76/sO/Ct78QzF7fP7bru0qdeNfpyueLyWj4zrVHvjAWb7X7cft8fnvjyFzdsfTr7ucdPW3bG9efbnKrUii8d+UN8zQ+dJmvaEw0t6u83mCs/GHwopuSEI5W53FtkM4qh/XI2GgYDbHcbzVIwbXNKW20XR66L3Bf5YeRXkd8G345oBBu+2HGtg9MFaCWF1i+7ApLf7wozvxmQwmPk32Wrh171eFzU8rpc4Gdjz7A0AwYldLkQMPD2neFAAIk6HWj1PUMGAw+HUVHWBSUR7QJeJMS3lVljTzUn5/WMu5lKUJqz+h2WVs8pKuFW1kkMsqWtqSjvYPsBqZOT6+1pOxQayKQUyMe9dfXOytupab6EPmmUwl6HL/zgw/PbvLVSXf6qOd2PbADI0Z7e8pMVPQuL13yx9MiZkUJfc77YYt2U7nHf+/X76H7bqP3YFfxC/tfK/J8c1Ond+rPUF6v5kfDzYfBG94IU0XzMcWytkzGdRsc4aBn7lGTL6EbaEMIQ7NQfT7ZUkytxmlzZEQ6z2tXJ/Ip4PL8yIZzjRz1H3SdMGU/Nq5yAJFjychBVpx9MXOwTM5VETwFxsfHSI1d8NGvSJwb5cwAHfDh446PrOj8mPXJl3eJrgW5LaM0Pn4R4IYJ2yolGR5/jVx7yqLBT4Dwat8HlJN/nf+7gvCEjLdsx0rDBWC3bMc0zcSZatmNSynaABiHqvtXkHdlINxny6405I2c0uap1OpSKsX2Wg2xeh9bpmGidTtWj0JrQe5DuJHU6/1CfQxWXVuTgTy/EOf8kBTjc/f9E3Q2rnyaHWP303v9l9TTEVi7pn616fhYArxto+kkVzcmJGa5qRTMVrH8oYf7spcqfVol8smpjasdYDEKeRh3oOyerUtVOVKn+b4pKnyH7gS/afywY7fxIwWjwEwpGP75ClK3B/79RCPqv1Xn+K6WciqzeXdlcpf10PPtk1LdNUL+rr7MXUF+vLE/fTR5BneBv4WpnZy991k1ngrx+qa57WzfX/a8yyqBU/8p+sw/7ZJ1e8nV2yt3dXT3Tp8t9vb3bev7Yw/WMka07+/pulQ/JnAznO7q6AvaPqwSe+U8yls3fgwqMD0yb7MrOZpYgbh/8OJ67lTggN159v1tpP/J/SRAmwoR/TSAqf+u/r/++2Xf1/yuS8cGvrp97zYIb526jPSeFi/D9qlch5jOja0fMotnBStpkU7EsEU2KdiiBSxwN9+AKGiNPDCOOTro/CWbqiSGZB4CwY8hUq2Gv6LDuWXjFRJ5ABrIR/h4a0tBOMw8NISSO4dh2pRx7HMw3RE6T1S5KxRkjLUPJQEUgoKt6xPeXlr2QP/UXxeXwqHq1NpeYn0vH2uuUY3UMv1b9HTBpCzbRNUuHhkNxmnd4d7imQJPL78ouOLk7fm+KS2hrNM2kJLjdxufoFsrkCVrJa5L8FCc53MrRGWTH0WgcIJSx1Gki3wIfX0M+RNsgfv020kBY+gSEjuPISDbKuoQ2o2puIHXIzWISjQRfHrPQqvYQLYdOFADmGjOy2iZlxsh1Iw2yaJca6O/ATTU8R/6G6ghtEmgkfwWavgekah3DBUqqo3RL3hzdbY9m0GgNam5iF0e62dIR8Yh33Kt4yFxufFBpz13tkoM2054hVErZ3CXrADohhmqVeqIGnZ1Orv11srSy0tAU/9oJuFS9qLZl+uI0b7Db7Fa1Xa2310aTvJr0dlhEbyrX4EtOd9udViFoVO1KdEZ1LmMh090YjHdpfW53wq2L9YXKXVmHI2C2F0RLIFwoSMnTXEm/1a7y2SjvKn/E96OFTP6+ugtpj703HE+y1Yv0KLCJAZDCTxPMSfGjgmmggmkyPUN2oFoqpcNmHvNULjngGiJ//kS5ZLsfT8oliOX4FLGEf4l/kExpKZVM9riwkI+dkk9HWws1sQW5bBXDK/rVC+ObvgsJdGLjE3XqWUWnAEtuhD96a5rqrVX1RbkTPPnjoBCZRapeUIhTalIxxd7PgN97Qp1BAZRG35RFkxiISzuNmDcSuzeFIvS39lW3DjeaJPtu8j7NkA1n8hKiqz0I+fuoVlKbJC1QdKNs5o3Ikop7gy6LDBcBql07EqfiG6+Kb5yKbxDEl+6k8R743b8Ob0MoM4aT25VCUm9VgI+LbVvu6DhExwPjlklRVawpFdEcnlyLPrFGwnniQvQnVOTUorW/OLNhuhwJifY5Nd6s3i5a9LOSVp3ek9eo/Ja4tVi2zvA0lVI2hzfUdWZT2pYpm4z6AV+tSe10R+0TPZy3V2Vv2sgJLFGNfYzQnMiSqqgwliROFIeFdfkYWKboJP+fVo0BN+6jmZZ3h+1euozqXUC8UclKiWq16gPqSLJTC156G4rAL9Jw4i8oABSGlwPPsetuuK4HwbCSa4YPMpx4FMzsn4b9arV/L7kGQpE/we8lyDU7kknGANd2lp6n1Ws0VBOPHh2kVb7eI7mj3iPUaLCkBb1/pQaC4sBJ4NwB/GBo+YSeIkGMn/YGStagzWENx7JZk9HBW605r8Hq0AgGf9JpdfBq1dpZdY0GY9wabi56i2GtJm5wxpq8s1T1+lAxnVPZCkqvY6DLKarHkR4A7ecpZQ5BqOSS+LAvRtkAz+JZSROGBx17Vlcv6cIgcNrdwA4zkEajlehqkxG1WTKbnZRRhJFnO8sK6kWbJKrCKk6lMoDNBcZ5xnC5quYDOWUpPwhmtZg/N7mOf9IIKn692IhPWd7d2Di/tbG/ba7PG4946z1RlbN9TVvjnIuXLvb31LhjJr2J8VqlCuNDqiHkRVnZ5kVGE/J6XcRkNL4EDNNoCKIdKAZpy40DrMFo6cUiayQKuIAiCdael0XBSnUZPpQ8f1ai7Aob9WazzQxalxVTLm/BWb84onqkp9UgCESlVxvq6wRBUIW97B5WCMfwZnUQhfHpsoHXFBslp99GV9nRNlw1ellP215BYOGWzHrcRPR6wWaTvQHJ9gb6I+JoT6ZbEdERJMhsUa0Z3r1JwEgIC5yeCNQrytlUjaT3q6vr/s7RXKLhQhq1k3bkctKOXGYn7XxCnE437ck1xMs8NRZWtmZ9nxyCW5rPr+I52vlpH3+QP8QLdaw/UZHwvKimbbwy8Ov0PgXWnksICQXhQeFJQWhbKWxkZy8JbwgqUcDC2OQqQ7b2uNqb6/Dxrly0l1aBdYwbnLig9B2iQWPzYG6yGRftP6R0g6FnJzTlmtqTiynMpy3mOukaXtWVn7xoV7FLK44Z8WaUBx6u/v+Wh6PC5OLPIVEW6afhNuhRDgNTaY43LN4mflUU2uaLq9jZPvGgqAqJWNwNsbXAevucwMic+P+Al5+6svOkvLzgJKzEx75fWYTKaBcyotIupIdY36PLS3oth8g8tBJsoKBFeqwnm8D3o8JA6cBAERcObH7e0vyzAzm6a7x6ciNYl7Nc79enVU0BX2X6mYbW9A3PBjTB9d94gNWwzBMuQjvA53tRHL1E9zr8Ld2umqPYyQDu38k5NKagNYbGjr24AzwK8j5D/o4cyKH4fQddn6tFVtG6zUqMVooIAN1CeIU0qzSchTAgoHNyVj4Y/j+kfQmAXEWdd9Wr9/rufq/v+z6ne3q6p/t199xTM8lMLjIZIFyByQEBCQGSgQARgYwgh4ImyCXIMlkXlUXdXCQZQE1UQECGREV01ZCs66J+Esnux8KCpuerqve6ZxLBY7/A9OujXr06/mfV//8ri9/ECIHUQqynO3b7sZ9hpxDZ5MdEOvupORBh5oCJmAMAvbtrwlbwvUXMgDcbY89mQzUGPP0UVmLp8XdWjimIeu8cVNCb2EwyIENiADhnoWyZZdAP3XSmkFyAipZ6asvKeZFENeywhokhgDTEQFjS/iliC8RcTm1Lz4aWjs5ydywYDZ1DjACH1Zag5kF9L7UEdO4Swzl8jIzhGs0ngBV07EMeT4pQ6BRRtaKWJ8bApwjLaRmOhKQ1cmQ8QP+RN56jlOZbevJ56fWTzyuYi7SRczG41lxxpoYzMuAtqhyNmvSuS8JLKeBWqSVLAbfgTJfgAM8JZwM9cGMDmBAAzhdlenzENKt+ur1IRiBGzaJS+TlpMFz5tbVmDwlnt7hyDnr/Qv6nYEr4FtCAhTjLCXwRQZ64xQmEEBGPmn4AjcAPcoBIAw2xaN7mZ3iOFwi9HTkyNn4QegtHxq7xTNs6vZL6hjxQG0+X3bWpu1bfdd28ecK33nxz82Y2RovIs55uPEvgUJFYSLyDT/CI5zQcnPMsThA5+DY3w3EcJGrvIHnW9Ic/K57Wxmvlp8mDrrtrNf/TzZvfZDJw5paZJ8BtgNg8wLQH6YGmME2GpL1Ym6Omb1taqy1eUu04I1tbsqRWG1k6lxf0hBd+ie0xav/W4lCMS8GPaaFbayfT9w3CFhgEcXB1EFlRULWFg88SyrcDu8IV9meJPsFAQu9js9EgiXbZQM1ig5Fxgxi3R7XALXijKjdEKTeQ8g1uAJQb6FHe7xGHkbKDl7CDgTh4E8BObOO/yBIHcwor+FSQybk4kp1jisk8lkOyYqPUqnYWkq5VF9RndxYdWpfX6YrpWr3Ti0qLLdWzNcholcJWR7iaiMxbqfmOs+TWOWKe+g8WmntKCZvVYTRbzglFg7HucmdHywYWr7WYnwYvajgWzyyCvdRD+y1OJtvkmmGB4TwDCosQiDCIRAoD684pq8KiGS4wG+hAG0Td2zrOhZi39Q0c0GANdmdlDUWk0YQRpFBdCEETtugYYqebfA90EpE8G3W8VcdPEHUGhwHPdngoeJtPmqaAjh7pNR+hCFW+q8qgTEX8yReagJz0x/biNTm7Nt3f8Jpq2nTt/sTS+K3yxb9tXSORd4JtKDP0jY5829pqpjBG3tP4jZn/nvkYvBp81qa1/DcA79OxgPAu+BXuV+gJYAHL9mm1RgB4I8t3Nphlo7HA91PAGvqFw+KTeR4YscVBftCuomvdWmL7qZFiyj7UGHHmvbbGIj9dtG6Daer8EPHB/SqmMdvXXnRW0GhLnJ/Mcb/+lK96RaVvwU2pvsuXBGOkLaOwlTsmHCRzgvctsEC9HhHX91piA69/ymAgfhg9JMbI6fXcMgZgLbHw6XK5UDjupW8JmfXTpytJ1tq4zM5DoHGZHHcs0xfOJ89fc9O5iZZFGe7rt//xa1Nb1j90Cyxd3T3/1V8x/oQ8TKIVwgGic25/GvA0kiNMNc5vscVgku9ED6EXEdpKN4TRD7C41Tnp5JxOg9tqNbjdNtpQAw3TsGkAcE+h+/Z6bDaN1UDbbNBb9VYP0mgCftpOd7PFDJuDndDWr+wzqRHhY40tO2WhQ6P0haNZGeVSpexwoRVXTCS9ZmuH0ymsGlu3+oxrRp7s0vDv3XNP6NbPr+j61Ma192Lpj1+9D0auOnuqhw7XY6Rvrwp7QRK8RBFQD+/RS3RF4vAef0hm4MhO0lmN40Udp9G5dJzg5Wj8AREsX9oXicS26qCO9lryYtEme70Bp1N0xQIBF+22iNbvE4S4zmUkxtx9e4JBV4xcsYV473G6BRV3uYxOyzPoflLyC/uNzrjTaEynaE/LNHusMRQ5+kE9btKrTme50KP82gi3KpxU9kWUzTeJnW8C5w4SVAapWikz1Dvyil59JVdJJKvdPocnUbX4wuddvrZn4/Cis4v69tJKWxYJQr7+aKBVTpjGPrHwvG2ffPjh1Z/aex8sXTW2ftVZ8x/0j1DayMMM6hb+BUTB3U8TX+0EDro88h0i3C/CC4yQl4wWWR8xUkgq4iABK10dltD4Hmr6PoNeopuR2K4PkZ8kTIpKkmOS0nBoCj22WxAcU2hyb9gcodlOdIOI5QQQ3rIpRxVby8TJHes/ySik4eEqKXSosefIrrbG6RV0QJQj6FH3WcdSnwsnbh5JbXrjqUTvhWsWyLFPX3JfO7ewfixuzK5YVBu4zSm195wDfVvftbQ7Rdltd1rCt33SHfPrlfWX/wN/jh4UbMS8ioOhPYClzb20V6LRpdFnSed0wIUewcYiOAgOUxCqZIgeW7HK+Dbd2iZOe2GchtWNHQc0I3CcUTdD47NAdUtL8RCJj9oMByIziB5MuNqk7IFlV3+usyavH+p9oDr6qRWXLM0UerdsOGslenT58t5zxeLCTSuGvj9x3bpzBi7+VbbYGe3Mdw/5FZ/jJ7CE1gnfJr7DHdhoKtr8MjBsNXAGSskmF/Z6XXSd3uWyHUBXEr3wCojQeQJeKv+IsUnIHEKg1RIp/yA2TwagSDe0iFsctVP+ttlWWaCFyjzaO8q34yc7GRez3U7Adj8JBRO69klK5D9EikXO3GM6b3KtrPjF6mStkz+z3MIPnB/f1FYVUNE0dG3l7Ft9UijFXV//5qrv/nDkswWzMRRf03qfL784Y/SuvXTJ9gs20r4+Svj7CWLHeMA67DTYYdrdYa04F1qHnF81fN+gtVjgFJreA0QRUJbVofWEcEVgsdt17OitsLag5bRaC9sJ9lmmoP32glWhQGVHl4YQKRxJ8z0ZGNQYRAoMeZxtfbMtW7uN7gugJ3SXZLqTmfBgb2dlQenKxPoLV605uybLceFb9cfvXLDuzs+/dfyeT1264AZ45ZLnput3wSu+8fgw21f7JpmzF4WXgQvchr2CYBWiAsroaqhTuwAt1j5hf9GuBcBI+2KAdGV0PWGza/dDYqUZSGnWF+qFcZJk2AgglXx00dtDph54GD6clVg9rHs0bDM3ztKcj390D0nHkAGSTtpJv2y1MsXNd6EXlR6tl+NLaU+Xqh3lnqzfT/oDN9cfrO8YLhThRaSv0Kv0VeGlP8BWdAXRcS5ClVfsX4g+brjOTN2Rl/aGQgUv9A7o0YvEtLKgdbMUuVujcdPgL7vdDnBHp1wAZOqW0fzcaIBGdR8mHhfpBJ2v8Rw7eFUlPt/JcZYspHSE0J5iaNrYqS2M4FJqnBa6YuH8XCJ8YWXdp791w0WJjC3k2We7rHXxtjbu/Ppr9vMXHdvs2XDOfpiUOz//w2eX9sDHrinaaHTk7eDr6ClNB7Ok/GALdrrMSfOQ+VIz/zEz1Jm0Zk40mc1T6If7LKLDYhGJ8nzyKb3eJHrpG7vdbLZMocufEs0mi2sK3bpXkkwmint+636Npmg5ZuEILYZvb3CZepwI6O+hq16FHvJCo5HuvJkFuYxfM3fFix4oYp+LW/nUGbXq0jNqtTM4cLLvKu6b88/ooLZ2dUR4ujayrFpZvHDBB3cIN37wXvWMM6rVZSNMhhwENfg6FyN9C2ET6YnT7xecZpMPUNh66tuWC+qBCyGknJ3DUGRrfYidwlWBTxoloyYV6bJ2J1LxFqPVK+lIJRYuZoin0+bli3tr1hZ3MZAx24ulksuVjft1aXq2BSjA49w/EZnrwwazxaIDNouZd6hPfWWaPdM+axbTx6rJm1/LZPqXlsvnu3Au2hOqXXkV56u2ZBcuXP/AxkBnuFZLD9eqHg8hnz2oC60V3gEfA9eC32P7DeiG4p3oziJ/g3/zmXf67zqTZ2HZBkk20+XKLHlzQYS8DNKX1k7NGn69VrSGsuG4WecZ7x5efc7yBRcM6kbWew6gH4Nx9BpYT64jIEVutpBbDPS+i+hLv1rvAurOxyMx2aqLxOUFy0PW4fA5ou7q1do1mosMGnB5Z2u2uz+lKX+LVHQ1YYgfg8vRa1gfubp4NXf11ddtorTBTKZ3j0vH3Z30cE7yvxq1WDhJT1w/5VtqOYBxRiUFigbrdCjY8y71rRJg0VgyZmq1uX5MVdTsMj4RA6cu6bvn7D6p7wU5NavN1rZGK4sXG64/NxmQr9CbXHprNBKOJmz+WLStGEicqxvXoXnR7lw0l421ri8jXW/PuYlAoS0T8HJufzQciSat/n7U1hZMnLOozTAQ7cnFs/VDLpvV5bJa3fyDwYTXF+oqVAPpQxo0P9bTGsqkw/mry3rcP5oKVtv4mmRxG2zxUDiRtEm2QDBfDWZGz5B1+nlntody2XD+qpLhRuHMTLCST7hiHqMjHrER5Sh53IQeGS4Lwx26A0uLBOgRMkKH8KLA6wVIsYPIpIiBcKAQQIFnFPig3SBu/vYsdhDQop9ha+z3FvhzC9xi2Wo5YDlk4RlKET4dpQiyE2moDDvs8xwfGxuDUp1MpnT45LtjLI2bfvVXMVP+GnbQX4ENUuQ1ix9G+0AKtIN3cBY4oV2j9Uh2+QuJJxLcF6JPRLl1wY8HPx1EBq1Py+lTXJXj0l5XiMbmWlfnD+c5MR/OF/LIhPJ5IuIe2INB2cS2981miYl1HdZhs1empzwUdEiXLmTNNNTQGwEmuM203cRtNUFgkkxFEzbxJpMQo2eBmcQsfDs7k+WyWS9LNfHTqGK7ZOfsNF1CWWuk4b2dJaIW2HENY2PjNITA1glpGEDjTBPylUSHmZ2OqYb+jq2kZ/kwJx3+/SG/b/7Nob7Q8LdF+MKZH/Ap0K35NNEy5zwNzMRfaTe0ymbj7LqjEZihHpk5jDiOQqtzDFqdg6u4Ldwkd4DjORVWnWH8Uz/6lJVJe2NlUl2b7G4PGK06ka5O8j9iy5MDt3UvDOjZAuXMDGnHMbhDG7Gp+KOWdwi1yLs5SBdPsFVvkrdFt0d3RhGIUjxShiGmN1spmD4HvaCtUiETkBvLVSrUL6f4Y9pQsy7inYMWLMKjLW+3zLQg0NJiMilVGPQO+Zh4QuSgj9TBqlBzM4Izy+GDwr+rdVAPP/P+RUr+BLud3aDmT9wFjnEXC//VKCssAyfqr7HzYbd7d3q5Ua9XFDGUvLShY5XZZ9AYsT8JNJ9jnnIf95n6RuLjeTichCAJVyeTAGAunF2VnchOZvmsevv4Kff/RLlfSiv3k3oWgw/qXweX7ubRsBqKTa+7bW56TDTuHB72ePApj+BRYQT2jxwaOToyM8KHR/pHVo9MjGwf2TmiGTnt8W3EKqgojSDyv5mXQqQX7ccLSj/QPtKP9C44RGMdbE5ZGooMEcf/fWwYGurtxTA8CkfVvjRyYZg81OwhdaxjdVi5veSHCKGAuBrMHWdzbiFzHo9pAYbK42fvjTbuNT0CtwnDZMaNHBxNTCS2JbYneLqdak6kyY0cFDOTGS5DG8Amg/Whs/4lKo/n1EEp0IUJaRTTOL09jUbTCfbYMUpjoBNgiqtFyidZe5dytg9eBumnxBpEpKv/ub+Y5QHhnU42A6LcOYW0oD+nJNGMgQ9t9wOs3X3YzEGQwqnR1M7UiZQwNXNkfyrGGp6jQ2Bz+mScg2KumMO50dxkTsiRrozlGp1BpC+bVN3SAvJgZm9CZ/PRA71ZNka6ASkQp4kYCfrSAL3LUUiBfD6RiSdpNsayNEx/C/0riKOvEgu65RQUvAHT6TB4oBXdTGP595EKs9lYiuIGJBJEtN70VCYDtB+Fh1f4CDy8Numd0/Hw1MT+3FwcsFPx8D4ck+pvAcZTsjH+FoC8r1x+//J9V39u9MHLnln714DyKt9d/KXLXhl9rH7pK6sPz53zec05f4jM+eVggNB5iu3DGSyyRGZ+dQpNkMknlPRf+1N5NvkM29RosshiERcni6hIZl2Z9PFcg4bPOoWGH4Kv0JCh/RwssToaeWQK9tEbpFxG4Ve4rX4QZPfDYgIndibQ1MxvsCMRliTCqYlCYmNiMvF2YiahSTTEV6MOzWuNOgi/8ML7oIAlDupSKSLvOJjENoecpK0201Ynw8kNyaNJPknbnWtkkzXbw3c067oX3gRbQYquq/0ndsXDbtL0GPaF5BgWXXJsQm+QY6CN8j+p40Puf4Tcv5i0JUr4KJpwh5S2OOVwspA8lERiEiqNQbQpbPROa4uWa9Z1H1yuSYPcLg5Ozby2P522WLA6VaxTZKoOpI6liDJVJ4PVQ3hwFlMrBbKQfxokFfZLsPgk8iZCOS9KX7xTfw2sLKowMOHObDaajMQYdyZgguZKpdBX90Ui8C/il31bAeYiPHwzSCssmk6H45RFo9EwhfawJJN/Ccws9yFgZnPYcRadii44jp+cw4bqwhr991dAvdAcLvwbAL7encOHfwHsi7vqz3nwdHp5CD4Ot4EyThFTIp5l9JLHDpdMzcz+/Pb8obxAbU6cH81vzQt5MtWn0swyijGlJXLc8k1Fd8FVxLvqwjkOrvZs9HDA4x6mHOzBuCJ6Cp5lnlUenr455Hnbw+8gF85DK72mIcNJnevIDd/mXydtzCr6BfyS6JckIZ0EsXgcQbcAVEKk2iV1qnah989smXu/aSu4hzTWuA+KXnprMwd1GS3XaDuxIVjbm+Xn4dJsHxYTfSYuHBb+9q5UmEJiz7mM4XD9oNmee8GocAKk98Cin3DWz/b5Wat8TMcTxgr7JnycjzHVrL20bubCU/p0b7NP/lP6xDC/tP7GfJjuA2s1GHQTGUt3ovcaLfIEfeh3ccDvpwYWBCEpNBHaFuLFUDiEQ6OhEyEhRLtRUUwUtd7CafU+AEKk3gGWJ+uX/Kv8O/zEzvgxTvjdcVZtRIoUIv2RVZGJyLaIVoyEIzgyGjkUORHRRJrVKzI5dlrdD4FRUncn1nMw4ofb/KzpOEBXxP2xNKs9KSU5KshwcjR5IikkGzVS24zVyXC0mE3VqtpU80lHyuo47NZbiD34BvaogyAGIAhEAqOBjYFtgZ0BTaBZX6P/Ci6XqVGf5V14+cwyUNilVuci1f0XdrPqSG04wFEPtp/UdzQgKLXRyhp1VdE/o53Nti3lzn//IMC7VSPHSmOzcgdzHMjliP/BQXbYk4Nqx+yxLLeRWKQHs4fJWyHbZMexhj1oqG/ljbN1m7Zy82ck0LkLsm1cIvzoFQddcXl1EAaDQYQwDNDtmVWBDQEuEigGuIBSK8xdk1NsfEN9A3pntk7S93fe/wLI7IGrQ+wYDWcoRKspBCEOHggeDR4LnggKQbXTYx/SLimttIvx2ovwJvCJXdxs5iTNiSQ2Lw5vC3PmMFPFpzS+OrfxDxEnKIL9MTlCO9EfWRbhIoTOuMhH9KptjPZqTOkchZaYM7/3CY80x+1eeAN/ABSV+cVhQi+SHwbV+SWcEmG8sjG0I3QopAspxsE4qwwpdWk+CXxMA75F9R/LE05OzdGDzlP04GmwdSGq7wKBZDSRYrnBRMdRfZdAX92PKapvzP3XgO2C6OY9fv9cPbeHqDnD1Efi3WU+BP1tFv30z8DfxnwfhiCV+0sQcHOwpT4KHO/Lp2BGfRRSHvq3udBQc+ZP80/N+XsIVoUXQUfDtozRCUzBIA3+JBwltcDRFhhuibQUW3DLaMvGFk0Ls4cqyjQqNMuwygQ7qbNNoVnex3dQmuV3Uv1AozLfx4WhedS87KcAKoV+eKgfxvv7MxnCDrgfL8MbMC/iMLlswVvxIUzkmsoW5CkN2sP1TRTbTnkOla2sfhuVrYV5EMzrn+N7sbKadlK2cGpZ4scug2DZErtptuzMhRT3ipQtKjQtbGY6g0t3VeEcncEwmjTbmuXu43cKe4G8izpzv8TRvq5whnhzoFfqLfQisReKveHeYu9o74beLb0nerW9zZFTxk3FsKE2dkmpj3NoEKjgNKmkW+re0Y0mu090k/fdgLqJhT4o9hX7cN9o34a+HX2avqZ6GG/Y7Cv5hVRPC7Kq04Y1w2AVmdsuOrferh65C+sscqRrZxcndoW7Cl3bu/gDXZDK5GRXl8lEpryCuyoVbLXKFewPk5d4Sp6sQLESroxWUAUwuZBTfYprVLkPOAW7gV8LYoS2jU+D8MxhfKYzICc8xCRPeNrmyT/Kwdty38txm3LQl8gmuCcTHyS4nyfgDxLw0wl4YwJeH7gjwHXqFul+p3tfxxt0Pl1Wh/SgBbYit89HkRV8U+gfdhM6pEIuk5PZ1Rdm172iTW5pIVz86B4M8mYFoYF6jBJ6eI+hFbMjAd01OR53E0nx4u4QJl7qvr0Rs9kR0kyhl/Y4HDH3s4qXSlfx+o+XqL3K8lIp0hizYiE7nfvku7Ord7k5kTdldhwoW8Sjq37X0MU88vPfgcegkf4WKAbiUP4NKAzMFpnZQueE0MMXFR2H/kR+8GIDJ7VGWoutO1uJKbLnqdZWoPBN8x5Nj3IP5WV6j0Tv/aOwhtk3FKPj/Wad96GDGiLWGQ+8ggPFIiNVsR23j7ZvaN/SfqD9ULu2HfuDcjtxx8YU6qf11Ded0rYH0PvMDyWkr7ZHoWn2PK21We4h9ClNFVTZ836I47Wa8ryOYgfuQGJHhFxGO7Z0HOo42qHtoI/toI8dbz5Xwaa4gdR3har3J/hHwXwqox7F7SU5FsNcGbeX5TLO5smLN0Re9Ga5UO4vbynvKPNieQN5M1k+VH67rCkzZal6mWzMWf2aXLP++7gJYRScwdr70P6uKqkfcTXKji1Or1ybiFdqE37yp6/UaNprf21ZbUvtQI3fUJskl0O1t2tCrfGQWYcCKlgywpOgBA5iD6JgCw9JkKN59B0hWAl9tXUqRrc492OjVut0bnVBl0tMUucvgcZ3t7eLdPW6hNbjkJOGIzqd5GffsuSqJJdMyjkciZEXol9zAxKaBD50HIjoUYDJHa8DGWgZ9puOcJcRPbyXx+wYMUKoKoQJy5s/eZxh9IyxUBJ6zjsD8elXMOEKJSUVkkbXjtFTWU+BKlB2trXNk9TZf86YevY23Qy2wr2z8ARoUzoZKnd2RC6wliyOga5B+dzMJ4VlF3ctX7Bm8Kr5MDkXj6AQD2RaWxPn2zsXX9rSlc9EfXGp9AdfxBOz6odWjnxyov47JY6hRNjsf4T1oA2MPE2EyKN7QDGaJOLlKYNO74t8m4xeFKTJqwvk0I/22VwmvcFgogJExwBU+8tEOpSlN147Lp184zgsvFIqnXxVep2aAJJWI/DRWBrV+GiEng4fjwmqgKA9TSoYDuVSMkGlg+5/fvGFk/9ZX1f/8bO/PaKBATiO+uH0HcOj9fknb32+Mx72+OIPwHN33/qxS/bA38BXvnFGJobi9RNr5mUjbpgydY75u5ORtnAgOTh2eepLN/+ga3F3NpqIdbWDJiaRcxZfSFjKP1dfCM7E/SImPmSZRuFtKW8l9I705XKphB9vI1+vqm6tHqqiQnVDdaK6g7wVDlVhf3W0urE6ST4drRIWpbrumgq1IMca/ibDC2H6qU/hPcLbw2D9Lo4tQRNeHWbHPhFRPjEMVw9vHD48jMCwNBwZPjhMJNUL+4aHnU7MSmOPPCMXhvuHOXE4TC7Lhg8NH6XajiGH+HpkgCBirqFqoyvKqtlnfrnmWKMd4ibYqtWBM/fwiFvEgtqJt7xt0fZFBxchzaJFLhmTH8DIzpGDI2jZyMTIJFsEPzGiGVGeFoic8rRKw8+oqPhNFCOl2ecH4ErSCA+2Ig4v2rhogjyELy0aSscUa6SBq6KxaH5DeLuPIkE2uPv7PT/t4U5j8clO2PksOgjsoAO9vXe0vLrMlWnqMgYy2rs74f1LIuCbigggd96Do7Kc/HNJgP+yJMD/K0kg0TVZcLo0UHPlPHSFduwd9dPxcUVIjP3vpASirKRlp5JW/w6Jcd5P/2HbObFzLtnw6b9bdgjfPbps8fzOR2Jd83oWz/KX5jdk/v/5NP46AyKun/FX/9b+yX6k7+9X+Atxqwa3Dh4aRIXBDYMTgzvIW+HQIOwfHB3cODhJPh0d1Ax+BH9pLIy/2LPEa5Gs+RZ4bzfiBiiD9Q7J5Dqxp1SV2Wd3gF2xx2STwYA0EBmYGODBwPYBDgyMDqweIMT9J5waGOjpwbJOsslf6d7X/b3E97q/3/sL+d3y+7IOzafYOjvmQ24+rW/5jEyv+0eWyfPxogp9v7uPXfZ097CfsL1UkcF8uGw+BPNH56+ej+ZDmTZpxYxM9532DF+gXOV+5epN0+tvsYU8XpLhd+Ufye/ISG5YoYzflHe5CmFztjk3rhqoKq/PXEh5qTEmpnu5lGLbx+f18yU8B2ftS6eUe4SVo/ZIaGC+UrDyYWO8ifsf7SKoo7KD7mTtxpUhZpYG5SEW02txy8eG4Ikh2D9EV4f3Dg2R4eyhfap4A7KckVyyvbfcO6/333r/q1cAvab5poWP977ZKzxYu7/rwb735T/N/9NCDan96Hx4bD5kg3qpMqjnX6AMqn54IRnwwfnqp55e8ikUUT95AuSTzcU+7bVI8t804IexhdwiyXGZu50MODd3wBs5rDlKfRU22o1Br6j+IMP2YWPUr66DYLgWTO6C7WwNyEme8Lu97e3hMFbWJmfYDgC9JtRrXL3G1GtUvUbUa1jxVWdkGC4XyxPl7WVeIm8webuNWGaa1eWN5YNlVKbPm1cpM+rvk9lVb5TLbGOAsk+jL7NrTqe1XdVRL6ttn1dpZ85HVmbXSIpd2TFFRWLyTrRva+dXUzTXqZljpIfB4P9XD5+iHWQPGj2TPWj3AvZ8HCGdaaeZWsvad7YfbEcbiJF9tB2J7eH2reQt3w4afDGnh6rj9ud9JPrvce0i8PIexMEqI1qTJIPqturB6uEqT+eqWv3/nSszeUOqP1qBxyqwohBxRSXiSoOIK5SIKw0irlAirjSIuEKJmN1BiLgCTiPDOb2kVEj7WH+C4ks1+3gD+NeZDrr3RFoBuooa6jXAsNKWPVa1aiLNWNWKDq80ZEhffYTiAJG6BlSa6KkfAtX9nDcZ1+upbzmxp3dGJgM0ga3kDSzGiylOj8UZWc8lptDvQX+lkKPURsUNVHCF0JMgBDZhox5BvdarfViLfN9CnyHaVAXFJn5sxMTwyCJmaH5GQcHeowtjGqfCULUPzEXVBgIM3K7CmdMkNe9x5q0eZ+hj1FtlbitVp2N/Gf+HX/4R0D/w3L+E+sPGifZLcwkZp6fUteTzZ3aCzt0cZLSQamE0gf1Gs7wtAldHJiLHIkiMhHV0NwWEI2Eu3NhwH2/EDfTVH5479sJSuPz9OJj/lFhke+g/xuaWuIknk7mxNFHiSip3lhjZeINyCTvd7NMeo0UuKWQz3txgb7RZONFos+k+WBWcoEj3BSNpqEnHWeNSE4ZKCot2ujZG9/MOpVBK8coay/MMkxicQEWBB2HQCqrgu9ja0raobV3bx9v4qmvY9aKTyqMT2EklUEt3fEmci0eCEdkdL6KKZwqd2D/hh/4IJUn08m6et1AXzUxcNHpUitvjx96o7Pd7PMBeZsfcUvSUKUISkUg+TQOfzMB+yP62fcbO2+3mPEM2AdRzBaDDTOMlc8zaoptvJ3MsaZuC1VnLKsxkmSL8kF/dnbkxBQN6jAbtqYuULKPeStcpGdXQYEtCK7akAgJB7C1iYQkyywugR44Wg/Fids3Gj89buXjpihWhIXsstbhocvofvPnaW+vXB/35sO8ilzEKHef1a6zh22o2+MGi867ItJ3RHXBByWZOfHzFpW2JMy86Z91Dd9d/c2u5MxoIZrIGresfQ5/oLpa6Fs7ZoxPeI3M3ofIlFAKg+jSZindwKp8z2TFqpavbhdb+1lWtW1qPtgpia7i12Draeoh8mGnVtjbW8KnMYLhVLEblkBqj01PfCDp2cRQsdDfxzqdmPsAhZX83PWGrpGmogpiGy9Kr0hvSO9KH00JapQpVoUDgA3cjH0LASWSPxSZIet4C3GaLxQwkisyuB041NKL/+C+PS6/S+CjpoHoueYyZuEoKaZoGELu6IfItXFDNdAX8ydjI6thZnW//c+fylQM9MBn3DIRD8S9Un4hz56y5io0Pezb/AunPs2p/7jn5BEjjADzD5aLbBX66GBv2w1X+Cf+kf4f/sF/wNwcEzNbB1nafVffT1vIdILuH9IzYM69it4/VVPBC0Rv2Yu+Ed9K7w6vxNnc11BikR9GxZgzTUmj54C4i+yxiaallkX3McpVFQBxTdFaPolGDZoscaYdSOwTt7WYz7ha7pW5rt+1jtCQ9R2J3f6WbMbtyrMSeeEq5+sPK1eOVu1UtwYxkZa1y7BTcrSLogrqnQZZiadncsjkF9ShPw25TFGoy1ZVanELGlD/FGTQcNLeK0Cj6xa+JSBRjbo9Hl6GBhAYsVqEVVavtRP+d2GvzyrFYO2VLDHr0U+jz2BDRieVwmTMR7kcv4kirx+d2+kRrCEdCiRA2WOVQyJzob4ft7bEw26+/kjhU38aWSLseAr2kj+iRXk8UwPcADz1UxJcKY2MqDpd60jjLdaURdqXXjrxAGHrpcRpEOCfKkDIvS1z2sVTnsq1z5Rg9gpzmQI+xM9lzTV5XQbzYB0J6abZI2UD1Ss9GH2qb4Abo0bs+9+jHHun7MkP2uuezgfD8pR1BS6ulrSfRPzpQ7LN7s4GPddWGlqy+uJrZHDg3lKpmSvCK7U/uXpO+hcJ9XaOJ+iyWpb6o1xnUDA+se/Duh+696vraPxbCObe1Gcf2qHBOg4aITbly5gsgQtftfoWtmaTDjzmchv2EFbenUVolv8rsvZrOJv0thttmJIpdTNz6ao+DmgJ5Gh7YsPGV8p9ull/PEfkCfPRZr2NTNknu4EA6kubSyn5W5UPa994p7WtR2peC/alVqe2q8ji1fcJDjXtN98LL+W+Czl0cNbX20h2ZJKQeQ0CJ9UthX1hRROFUJIVTW1IzKU2Kmejq5lqzD3c167wPXi58AywkvmBLo9IWWun+lha2gppVNDPdO4UgW8j2Z1dleYoEvoVtoipbqMqOfXPfR8Vjs2koJjSRdYMqPlsVSjjplckzLi9vLt9VRu5yulwroyeiU9GfRZHGCY1IdECPRqKAYW5HRi5QwLC1aYiAC9qEQDgYwiGqKw1mhxyKhMMVT54ig4VocmgiI4vmsJmezcT7kNmc1nAUHozjNM+iFwAGFQoQlqDGY4IiuSW+jZ4DHmBAD4N2kCNa0YxnbNDGRUBHIEzDZB7CBt+OINwYnAhywSkK+zU2/sbx50qd0us+77TntTHf8SMKmhs93Gkp5SbQxAFQ0QOoNp1WkkVpqhz5ZRXNJaRXuiEwTrlLleR0aa9WVTG+FIgvbSXpVr/vh2xBsMFm/MNdHr0nWx675Ma457xwV6a0qv7ukfpLt/0MRnL3/+Rzj5a71+Wve0TOrr//s7cg04Wr+iyprt62JIQGx7z1a2+uPADd//6jq3sflD7Y+q2azVfw2MXWxJpLH/nJLP53vhGTaXkXvEj0XWwf3DoP4nmQhniZ5uFoDUNxMDzIDTZDS5s0+4MmfW2Fy/kTIIcjXH8ySWNHJUrsR1OcQqOjqQ2ETrentIzyr5nVLw/Vb2U0pLZBvB4un9GAKoulenH/4KDPR8wv5lJLDsWlNhO/WRqCO4dgcQgO0QDjaxor46y++0+p7waIZxKgE5uJuS+y6pBSH9Z398hDOBpXatWbXPKGoZkhjtao+LKqBwDB/JlpzRb0HZAEK3BUH0kV5S4DHJbOlTiXxxMD6ZhgDPvDuTAK+8wJ3xT6EZaKnm00ysUBRcekg3MknqbnEhAiIq2dptvB1s4xRdN3emlSyfh4LqmNMn3fXMti+QyEShT9rywKRzVbTv5xwyZvAKJAIGL/dM/12btDoVz8AmNv71kXunOlhzevFM49+H8tUuSCL/9z1rskgt1fjMWzv7uu7abHsrJvpNcVVMad9YnZBq+o8X08sQ3Ku9g28F6TVQYpMgM/xZ5Uiup3MRfO9edW5bbkJnM7cm/ndLm5sblkjDIwCScY3rtzD/FF0DPNlAJYkF5Vwd4n6k/A8xnYO2uDihNK5Mcg1cv1Fj4Ff651sRM9hp4GxZnf7glEZTsVfTm7W7brTBYZpTtaW0GakBSFRE2lQMznDbndWGuT3a4o0anREJ3OktYugxD0oFAUR2mM4UwURp0gJsUisZ0xXh+LAeLlloh+BQWYQAUZs7jnoskuEzO2I0Tq4iMHvXDUC4FX8haJZTPqpccBa43ICxHMxZwdWICQ3pRwuWV6qEIBIgOCJiqjXB45bIb9RERtMU+aD5gF8xTLDSCSgAmJ55jskA76PEcOHjxo65R+SXPMr3nF3Sm90vlcM+uckMhr00pu98qx6ReU/IFppq0VhX9kmr1jR4Yo+5NE/hSmvdLzKlA0oSliubMkgaiTElit2g0Z9DBdI3Vo0+5SRW7idhJ608qM3Mol+PP6pTF/fOiS7qvy3Pkn141C1HLnpeFur9saFnNmd/egNujinHnXxhVdV41U07kl5scGBW8oNBwy3xpchA99YOqrCQEzL3ZHdW+W3PHgOULhinO/CNuDJQ2lGb5+D5nvG8h8I6AFMujhNNiY0tkjskUXisoWOu0m4r1ZdCaHrFGQYzC2+2SeI1Iet7UTz+YYOAGQH4F8hRhTnbgTh2Ky2Fno7O9c1cmbUWfe6fDabJQ4bNYA9nsDXhY1ow3L3gAOULoISEHMombaykrUzBil/aAU5M4BqlKgnyLB7cGdQUEfDOZloxgqhPpDyIxCeZynK7h5sR162o100z7SjTKoO4Zj2BqSxRiMoFisFqzhlja5lsEZylzxtJwRtPRZPcRq1VKMIo9PFhCke+0Q2azeAO8/6ICjDggckqPowI5Rx0HHYQaaJ5FWeVCwDbc1Sa8t3FZoI6TXJtOkFkp6OtivW6XbopvUHdAJug8jPRXT5qD0S5XuDk9TkAiV9E55e4quU6ly5dhzTVqUKIXSWhqwONMvKJfTiZTUyUiX/kY+zn46ot6ggmjR4E4Rqudf/hm9lmWaBNOwQoOkECNuxPAGy6V6Ymk8nFiagOUPIdlfGLKhi8Kx9v6ws/4pRtdTrlQw69T8T3eoexH5O9n9Z5QbSQYGI7Xqis4F2wllw4+nEjYqq17kbeA94d+BH6RACbv8gRhvMpm1enPMGUkCvVZrNvEAFErkH5HzR96YhgXyQtztsvQGBWOJt0HqLccrxJVmuYuQpa/RHNG0zCwFGhf0A1tiXkt0Wdf+yx8uugS7Xoy70wFL3G6XVrrcNoc53SIY+fsEl6tzRdiVWDlgdbQ7I7IzkUq3nBsvmMKRvMPK4jNm4nwKHNHsJLK1Cr6NP+k37ggfCHMoLIkCNGnykuSWW4Q8ejsHc4cJW3GgUrantUK/cZmRM0o6v8fP/Y8f/sD/C//v/ch/Y/oz6ZfT6AvaJ7RTWkTXr7i0nQgNo1VbiQotAPEgT52pioQlSpESSwyS4CppizQpHZB4qUmUClm9Rmhh2t35AvF8x8fHOmlaaeHImLvztbFp8sosKUo+Y9S6slPLKe2gCYRB5rVUWIpgWtNA92GZgi53tcLSimjKLfmtekQDzbEOp96kO+/Ti0rtIXcAcgYhXAtL9o50sWMwHvI7LMZudzBX1VyaDGnazDd8LGlzS6J2RctnkoO9cb+P4+2lwOa2SrI2sHZwwuLu7tWGDLr6klQipCE08QGRZxrNH9g5skfw1pedP3dyRB9KzogTO3mDoMFEi7VoOjXcOg0saPo13Ps62KKjMS/oK25IrF/ASRynQxzn0pvtdt7s0gIOIozojQBJiDMghDwOh94umulunVkPxIg4Km4UD4vHRI0eiR4qTsiIC2zEBbhK2CJMCgcEXviQEX/tBZqaRf47hcU7OwmHv/AcPY5HwcmaZulpY+PUkAXMtrWzGDVquzIM0HKMhWk7HdFS7eqeK3sgP1Xf+08drdaa+/O+Z5YOBOqfge25NcJ9V/ZcWX/5Wmj7zrVWjW+PSbiucOi7GkafNxL6vFtYwPBhbtir0/AGbGCbU+6kbGAC3x2TgcYg0PVSo4pIFvInZUGvxVraYy3rsRau0m7RTmoPaHntaT1+QblIr09TaQQLpwirn1CmpDF3auRdsO3CtpfaVpDXFW2C98K2C7df2H5eG/kDsH4BmeevamKgCI1Y1nsSafJidcnAAn0aryeTk1F4YwKChJTgrCiRa2sDuQztgdVBemAyR8y07XmLSzaLOwwHSO8MkoHTGwIan09DV084rwa7zSaTzhsBPmhAPoGureMK8c6I3dImtXH6NiRkgkAQ7WF7wY48yK6Kfh0bBB1sSH9ed9og0Fl/7shz1vJzK8cYgIxECYE4OmzReJphRb0wRs1Sj/T8a8R5YcLZK01TjcCE9XPKj6+T266ZVnDsFEQ0CvxIHB0mnNVApxKLa6zR8y8p3BbDEmJnX9L38KsdKZwfGpn5zysCZyyoDs3rXlrNVlsnnC5OJ8c8hlYPf0Lnjrz0pev+0XFrX0/I7Yl0li6buPDcpWFRsvvcbVZBkjUGEXf0UBmnAXI9oJvW3gKGwLPg36ERemEapPZ9s1L51xdKtWehEdiADcLdfxAdoFAm/wpl9VJshw6Orl26qbVt4eIMXyHWxrH1j1obx1VkGz1hgHSlXOrjylUKSlAKcaSDbo02xNkER4inH+hyOv1aOYCqj6NH2TssHBPmfRxdZGc18BW5jaeV90Gask4PLmDwIZy2DdFNbgXGkSYhsQbxUMlIUoCitc4QJOKtzHKVKspXrKJU2qpc1JhS8hsRi3GWH+9UvlJTm+xsrZY21d0HkYMejMVS5y1QN732yX+7qeY0ZuP5kfOuXKLp9Hdqllx53kg+njU6azcfe3Lt2ieP3UwKtEZPKxBtJQVu+rcn17734+6LJ+7+bN9AUdQYLO6AJdbpdqUD6azZkkn6jDaXwd0ZtQTcFoNGLA70ffbuiYu7T7sjTu5oadyRdv55eXTE4EGCIASt1oTN2yZmXSZXVmzzWmMOa5B8jzyGv1qgnJAsUYPFqhGTl8y+5X6ws/7Tt75W9hUtJn/UP5DJDJCLyVL0lb/2FmzZuQtm3/p62dduNpKvB9PpQXIxmtt95a+/VX99142Hnrz1/LzHaglJVq+ozQTE9qg/n/DpdN54W0AKeV1af0oreq1SyGL15M+/9clDN552TzogFWONe/LBiCydfgc6asi6/W4D0tkRF+QkYziTCRsl8pYIAmQgP2UN74389TLauDtm0CXcZrdd1BjTH9xxykfCUyZQqr+k+4TWDkRAsWg8FJMBREECtIIC6AYLYAoPmfwBf6sfmTwBT6sHpU3EwYMvSfAlH3T4Ej7uBRf0u3Iu7gUn1AWJxQP1eYk4jCJXwF5XK2iNtHISamUB61qL3FoM8qY43zMYEXXQinR6TRQ7rS0tWGuWW6qDcclEPCxDAnscabYEJyG6OI/L5NZ0Zx5EdHz/UFDkya28wIWw15bL0VtzZTAEhyNDUKLLBtuHjg2hoYZkJIbrkVepN6a4YyxNWXrD3Um/pPZt43uavEy+gx9WEJ5akC2tNv5B8qeH1qie+MCNK7ko/0ErFNxEl7phWkt+IB/J72lr8kNgZOk2ne4T9ZfrC8nfS/VF9ZdgDe4nf1U49cEGGK0fFYbrb8BY/Y2Tu6df+dPw9DR65pVptLG+6eQP69fBu7kCvAe6Xzn5+y0rVkxMrFixZcny7u7l9I/7wyn1sVf6zckFrM6jMPrBM7T+JaTKZ5W/ehbeXb/u5GFaMfRM1y+bVurcsqL77LNptUSn34XeB5v53xGNHgbO/Sbg0viRVQ8K09QanmZm8Jyu1di2ZBtHxWaZyNYlreFwK/3L26M5rzcXtTeu/LjyQ2t47rfkSp65A70DzuT/8L98Zovd5bLZXC57xmAPO51hu6FxJc+kEQvkz5uPOxzxvNebjzmdsTyAM/18AbwrbCR8kcKS0eiOAmvA7XAAnTFqpT7A9C+nKV4JbUDpVQpzY2dATApWsmL7K1K8D9FGuF/URb1+2VQhtqzV3RXxLS5Wr6r6wm6zz+cxJs6+4IIs/wxntzuSupjdLGgsxlrCqLWL3QuSRq3JamC4h8RGAU9ovkC49d6nQZBCfgSixETSO7xA9EY2+Lb4tvqIYSGKgBgYIIR9XkeIrZxkbV455MIgIAVWBzYGeD0K6PXUtNAz00IPV+m36Cf1B/S8fo5poZoRR56jb59/zfv8nBUMal0Q64GYDa/5mI9nZ+ug1BhQz+9hWN1MjVGn7om+joG1xbBg03hFtylwTypgdvjcuTN61woTerPv/mo1i+e7lxWs7j57XqxY46aHHqTrSfUL6svhV8GoXSu8DsAHbUC/C+im0J2gX1mjmnHyIfA8/3UiwyLYTLFz/B4kWiw2PQKFX05T12y6ZC3DwitshuIsJfjP4ZSfj10yz9ridQaNBovZanHY2lJi3OHJOvJLQ/wDvRUNsbWRRq915rO8wGuCHrbnBIjN+JRmPnCTGfm+guBtMMsOmsfiDMhOuth9BbEPfYasgauiYXQuQqIYFgsi0iKaJ4VNkhwwejDQRjSiMWwsGJEPGUM4RJfBQiHeh+28JgK0kpazIy2ZMU9Y1vOYpzPHs5nj4Sp+Cz/JH+B5/jSjkE7a64oZyAARGbRgcwbZKrjvyPMvNF1+tmCZa2wZ1dTtolN2hogvDp/C8xfP+yfH2X1r1jlNHwvE5ILX3mluicwXPEtHz7nZX7sJXdMz7+yhcqfvjGRaWUck48S9p9ER7r1hn90OAphn59t3UwdID/283od9EYNd9vnE0Fb7pJ2zO0WRkLAY4vBHYFB8iONz5AV136y5nkbt3mli2BL61EZjCkmetgYrQrbSwL338ZOvneWTDDjQaZ9XtOaEYCidMzrWdOa5z/CPbAplH3Oa42LIuLiyodPZvcThbQ8azZQ+byc0cJNGJ2mFY/XbgeKXawmfvq95mvg9IfAnbNR74sSbaBNd7GTEfSLxGEi/KF+m7S7ardXcRo784w0+H7/De4D4Cm7MEJP1iDc0fIsQ8y0MEBcpMmYRbUTIiJCOuRS+CEugrBopgK9ERhPZkU9nx8Rt+V95E2ytSPEdvZLqRSjSYNxHFz2a7oMiIBTfgjmc49fMXfZhLiUjqD93HwhNXUTdSn1t/h3MWagMD3USZyGit2hupj7lyCfaOpib0NsbcrnD3e2XfbLb24KJT1AiFPVFzT1AB6zEegmDFMiDH+NPRNLpaFi0Ao1eskVsRRuyeb12LYXZG7Cfaecke8RetCM7CMNwNJ9JtrQEEhYT5I1hd8Hd70Zuv9+FRGKKhF39rmUu5FpJkeoKAS6QyKZ8HoOQyaR8gmSIGEYNyODx6TjJzMNcPOi0wCmYJUN45PUjxA91d5I3Y9QlhV62VlR63UO+GDsyRr4lXEiuRw4yQFe6qMt+OzL2Ib+1F1ug3Yr0EFnteui2aqNpa01L7Iu0HrnJRXlfc6e1buLt81/840O//jUnc5VfP1j31n0/2o7Wbb/8wXr5QXgTlOuv1KdvgeuT59f/eP7Pv/KVLy/eBwWOBqt2nHyxfvLkU2gZ/D911/GTd+3fz20+/rU//RylvgZvrt9G77znT/+FLPesOenhfrvm6NEnnzzzZIl7leU6nV//F/DETN2qFf6DyOa7gHU3ZNHTe3QGGdETb5U8opnzqd4SrmdrwvdjA9IKkNfwKiKuNZaWKSx5ASAzAhrGGTPY4vLLHOA5Da8VEEaMWWhBFEYFRAoiLcSQkjNk5AzhKrgFTsIDkIenkXNzbZTOTGOBYHbRkoVlsEUCMo5PkH+Xk3/8q+o7Rcdch94Ed/N/AnZg3gMMokAsD0jnx36apXG3K1kOBstJV+PKj8/9RK5sj2SG6DTwBHiB6LRfNnSavqnTGnnMmosa+c6W94gcmQSBvXCDf4ufDM/n9/ndNhuGHoY2PSfP9LQ83fdYnm6Hkse5xxeV/558XTXW5cswiZ4X3iS+wb9ggw57orLggG4qbvbpkkRim0NT6OX9brcEQAaa6IlvZjNubZe3m3eaObNZGtCjg0CPfgsguhZk0HrgQPdhvSBEYYKILt8U+vxeP4QJkKa4phn0BWxMULBBP0gk2vIqtunYLLgpPbuRIQweB/39NN58LHe8iWx6XD1snYU6+SFbL1RWYJmTrdVomw4zNQQaaKdcOvXlzcXW5Fmmmry4Y3zIGxyOjRRq8fautrPHShFx5x32eESv9SQr8mAb/yDMrmnP1D51xgK8MKGToqkLbYZMl273IShUFuYu/trD/w2l685k9sG3yNjtEg4SGdUC/gGHXNqUdoV0nmuHU3C1QK8LmCKWgGyKSRZRjiWn0I926/VhmoUismOV6V7btdjvdaUBJDrUNkpEk0mwjca2xbbHUCwWSE+hh/YIQi4whR7bd9gGt9mgbQpKtzOYKnoKI8WqYqhudHBUaEbg6X+LRoadLOXKFBmfHcE4BlmYoHrShwonyg7cbsYSsuWHipyC3xj9jw2r+4YuCsqxzrNbV39m4cAuY+7qC1cMllsWtgWq8eGH+e0w8vOfPv3VTddOWNzp6B0rb7x98y8Mres2PjNUGU62x8IDHT9jtPUGGZ8vCj8BcTI6koeDaxybHF9xIN6jt8hButkYoNGmyvlL+7xFORCgsIe/2g880OMBNssU+tZ+EQfisijaDqDvACPaxMKuEIijBzChyIAgWoKWYJHijSadNJFwGT0XgqJWKjCPFPSY0hMZDsDISTnfa1w5N0mBsSCjIzPo7Aa+qnYWXJWMkYrdCTenev40urj7lrbK5mWewXPLm+5Zc+ZFi8Y29I3PP6/aE4TJHx67w3fHwFfPX3DWeWvSHrFXzpbsHlz/747+M6+/7eVmzu2c/FYl19a4D4GlSmrr3JxV4cekXLtSTliuluvpEvjZcur58aRcRd3P3wYeBO04zoEO3MHlO6p5Hr+Ug1yN5sXVsD9FXkSrHCbuIgNrYcniVLggcEv9Z2g17wAximsCDmN3KQzRa9ZfWznRGrZyFr4libMprYse3eZyR9xYV5Ddbh+hcb1Jjph0RGBPoecbMOgGIrQB0B7yQSIBvo+Ndm2G3J9IAB0F6Hwq4nIFSfEHsKtAzcdWnS78pOkZE6cnLACCMPg0mgRi4fh4eXysxHAj6fZ7QcFko0bf69OgQH5umLxLj1PYQmXTi5k0S48T2/ig78hBIihoMMeqMahsx2vTjXPmbdVTptrdB6E1ThRu3IpWj37xkouWltb0xHyDK3se2bBkwXp8R+GsZLj97EtuuaX+i83w8s3cE2+mivmh/AbX4Dz5nJXnZjug67KekTcq7XF3ZKjcEz/5o/rH4MP0T8GNmT3PNQ1ycCnuVM90Nahnun4m+kz05Si6LHp99PUo+lkI/rcdGuxX2DkD243gIkI2hXNpoBzxagpEGoe8ek855dXpxY1zXucc9Kps7Gv3tGQxjRnakyvKWTXjgcUQhckckuop6EQhiQzJJNCKbmo2EU38oUfDYhPdFDXaZOWQWGyge0YSPSc2Lx0sNCHz1DcN45FOoLJpYWXbj77pF9Rk3GnQT8tTM5Pubnga83rapBYas0p9nFXKas3feLhsY3b/6iGz9d/T+f1rR83WexrTS3PCaQwx0+dTqj4HRJ+H9iPcNdq1uotYN0f2dXX5/Rh1zWp0ius0c9tcXCepxP2B3BnCZM4yo5mNmYkMT9/szKCujAKNpsTx9MxsUfHFUirfv8kwzSRUJBO8Orsxyw9lM2qyPMOP2nQKftR9DAON5eCHE1CXiM3FP6NlZ/HPZssiLtwKda1ZUTdbduZCUvYCpV6adwz/hb+FxcIdI/dQnJxItkjagyLZ0Sw3QMQHeU4xAbcnTiQ4UXmsGN8Q3xJHcRVl4pqK2sfOmS/PbTOxdR7/4FXQi72QBiZxOLU6tTG1LbU9JVQZiBpkS4o2rVEupLekOSmN0xvTk2k+zUxFFV2vgdPFYmPXqTGJj8+cyzD9Ril8lNqmVXEufiqmn4KL5Z+DZbVcwGDBLgZjh0s6vbw4HjbZKaBVTyWGvWE5hrV6uRCDE7FDMa4Yw7HR2MbYZGxH7EDsaEwXa6R7zMFOOR2/6D74OLyGyPMYByfT0J+Ouym+Qwz7KWKW1UWfYJBHYzMxLqaK81ncmWX1L30o/s8j4EXysEW4yiO8EC5euITB/jSggEb+LjijxrPWzXx5Ln4Pof97yFzJKr6IUW+WsQLkE2jOUWBLgJOIaboxMBngA405Um1Sw8z56Hq0k1jF/4RNQSuGMxZosbhNs7ggpi0mjhij39mPgQD1SHAr4CAeCg4ycwJ7Ct0ylIhQC0K/PmPpsHBWi10U7YZn0eeBnhS7a0/E7bYTDbQb+CNTFB3k8MHjykm5BUVINY7bUCIIvVT4UF/4uIoSQqXSmCKLkvEmLAi1GKKVqIoL4nJaHdoyur5/wZr1i8+7bMXT2Yc3LN9e/w0c396SzHZ8zuO5a9OKi0utE32X3bj4/vNLiwYy0PL5N+pvJapNO4DYC2c3sTMe4s8QNoMCi7M7tH9kcYLO1lI6pqLRIi/FhAgLS+HkUrh0Ns+hcoqtcHkTZ+JesEH4LM2hhzPfwO3VksmJYaGyrMKJlf7KjsrRCj9a2VDZUpkkb9+uaCqU6Co0+KZCia7SzMZqxMMq9U816hevAxs0GKSxB3GwUIOoViMeDXlfwzqzPKkaICxgb7xyShvnYGE8AjZrhontaOKg2AknO3d0HugkwvQtHOyktXXirkoH+euM2NxyByYvNfqOZQWRq0zBk20sk+QY7iZvCBd1wB0dcLRje8fODtRBO9JBkec6aOdITT3kZWCYvCxcRl7OPZ+8rJ1hYATqP5a9OSdvScXwKMxcqGmdg4twLy8p+YpNWAQV26G+SYPnlLuPT1Bsh92Io1spu4m4mJq5ugHtcEruoraR623aihZqWsFZuyCLfTOKDnmjDA/Lx+gBHEdxXpajUQxlrNXJhOmI5SwvIwWOym/LQlguyBvkLfJWebt8iHylk5t5D5T7Gs/S3NR4lrgJXaF5HHTQHLPehplwsBeC3l4lJLOH5nf10ISKDT2TPVwPi8Kck0qt5lJTzINm++/jPgMU7MI7u2tzcjSZfcR0CVZxzRz8LaAb6+Gq1IYUt5pGNv4aR1KpYJAQanJL8mhyJsmLyQ3kLVIMlw0KBqEKQaOOuWp3zan3lwq2mDalwH4288UumpuzJF4LL6//FoxgB+JGW1a37Gw50cJ71bQlllWnM9LksYP7JJt8IqUiB/ZVUlDUwxk91BMx1sYyy9tysxlHjdwl7Xwld4npzIvRp1QMr3vBQ9h2t+97pu+ZEeIiCZxYnXibQpz+fl8iLrmwApp7YU9FikaiRYqZK5ELjlII3YPRE1FdOBomxW7zQaKs25e172g/1H6s/US7ph1GsNYqRyYMlf4IDKvgZQciRyMaMbIlsiNyiLx9WwUvu4al6CpZyuMK1JuKa6rkii1qjJHlXVAH94BFu9iA7Hb6CEm+tS8Vp5EfbPkzQjE4OEg8ZYcPczT0fUNqa+oQNVuWoVWIQwrwrEIvTPhDJc9RUwRl2Ia9Gpo4r/HYnXIawrZcS3uLNxD0BD2eKXQ9drS3ONrJN204AHJSjsvlrBmGB+2keNAmZDJFPO3WlmAolYqEQplvon8DEXQdsBI/HPNsPTWrtbA16Qi2eeRIJNUSzLQDj1MMQSMKZSJET/VnYCaUSaWIb/nwUzgPKjS7D1sjwCyZI+YJ8zazYEJms0hs4P10/dUQkHXsuKKmCcxW6I8T9eLz0LWNsrcwrp5SRyN1iIKxUZsXqmYuPVTseD8zmGkEaaeV/u5RK5lVOncKUu5m6bk7n3tOIn+NQ3CaB6UpmDUUfLEXygUYr5RZNB7zc2gUlrvsjNNoKyd6dN/2/Y+vvjzRckPfNsjde9XnMq2vfidYuqiNHz1DkkOWC0c4lA/Avm9cd9mZ522/98obd2V/9ti3y4OfLHQf+b+LH0tc/LLLYmtpy910tUk3ulhnmdmebOLTfaKJV/UIsZW2g/7dxHahboPTI2+PEXa+EptjMZeL6LAo1hlYDio2Z7JyhJD0aHRHlI82EUXHT8Oqk5v4csvgK3UX6N3F0hX3EnKRIqTqG3EkQpxMTOneIIuE3FcTOj8QESjlbyAEz0caOVNq7oWia91NXfsI0bU9YDG2cXCYZlwdGz4xzE0Ow0PDpPpz9w8PZzJqkDt2EuU7xJTvECwMTQ7tGDowxA/NSTVkFtOf23fWV1iOip9iq4JI2O0gFUbosyJsbfUjcFSlNLnvm2Atk1FToAeUcIRH4LwzI2Gs1GPHPDqXVkWkc4RKZ1ofqayg1JlT8bNIf7WBJv7Xvfxq/izaJgEIDhCjcg8sXDhvHqYYXRmKkbUQDoKCWolSB52Lg6wOBffuXvi4Ugd3f7OORCIcIXWE/cQfRVwChk6rQ8FlPbuJWWvlimA7zfNhfSEGNekIKDTzfGZeoRjgmvkNTG7rNCiR0bBTO+bNfQ4HRfCmj2jI9Zk3WfmhZvlXWXmG962Ujqulm7kxbzXyEKzTXAqsVcouw7EapuCzp5Y93iz76mzZ5azssjll6/Lc/AbrIe7wH08oZS+4oEbKnjtbluVoMBthntIGeAfRWHaWx7QvmXQQIinM6Z9a/tJm+VdZeVI3B5TS8mzdSv5ATyN/gNR9OXhKaUclpSHcUjy9bG+z7KuzZbtY2cps2dPp+hD3RF1WynZQcpxbltEdf7TBZ9ZDwma4XCl7JoOWO+f0sv/dKGt5j0/MdChlMaZl582WVXBqCk3Mlnthq2Y5CGI7B4aGiC3ELcRmUV5I2WEhYwf1vs6ZfbN+pkT9wUc/OMq+v0Yo8RQHOU6/J3LmxMl9zfxVih+fZhhb90KjoGviwk0ouHDs+/8r2JrYXO83sbkY9pak4npR7KmTV/JvCpSeexXMLnj7yeNz9GA3uA23uby+IO+IVP2Ei+ySQ2s0GLQQCoJOg7huvqrVVqstvfm2tmJLWz5fosks1qRkNDh0Wrsr2M35vEjjAoXykdKR0nRJeqNUIpcSTUos0/AGZYW0XLC5O+kHdk6LdISWKBfUDRRYKafnqJEwpMeoKHqE6ZLgR2mfVAFy8BdmValkNuliPqpVLLjsDuz7x31U92Q2U92z7erPORxWtHbxYqJWVr/iMjmyrsH+TTWT5izy1ScfSx9r6KDNexo6KHjPhlWztuPvFBtPohh6WLAwvruGf1hA5PshZQ659Mn/aH7f2/jetJVL8xcTK8U7Mw91Er+zCAbBGTjeHg0AT6c/YNDrRSFA/pvf2aI3GEBbu9znDwSinkQfIMNXYqBRbETpcNLNCzJs7KRnpr7J8CVppHgDLNJN/UKN1oK05L22DbH1+MYmk0vbCCOkEYl9HFeM1QLDkUhHR1y2phIxrcPl1FsCurM5ndGiLa3s6Ll9w8Jo15nFtfcb229Yak1Fnalqn8eVz+de9Jfji3rK1d4+aMkuy45trL+aWpY3+X1ufejsUtIQTSYt+Xx0/uULs8Pt/u5P5FqNzrDTl3QbJH90VrY0coDpOAEnjNHzSWf+iNbzd4EymAcWgCXgWpwbkPui84eHFy8sohCK5uXoQlleGEWOpQAsFS0Wo8MiiouWLBlaADKEPJ/qHCiGynRHRIPAFM04KpVOkoH85XHpDTJy07OESY/9c5MBVQiRDuu0kq5HI1e1FkGJsEQsbLMPKQGcPN2rc7IzAcvpNsSiQchQ98FGkgJaf+03cE90sL+W8bS096Z6s25XUg5589kWtyvhK/QtHEnHeguBUvb/sfYeYHJUV6Jw3VuhK3RX6O6q6lyde7on9EyHCRrNdI3CKOeAkGhJIJGDGBGERBIYkzHBRGMMXq9JixcMSCTbzK5lwEEgr3kYbCOwVyatBfg9FgNmev57b3WPJGD33//7H2gqd3fdk8+5554TX159FmrhpObtLFisZ0Zbaeiced9bOH/+9xaDzFB3RFFEUc/GExtmtvfVVy5tL86tJgWe4wTRGOkun1BfNj3Zc9S20eGzuvzhvUJHV8oXjnvah0OR9onvXL/8hhXfWHE94vUrJ2cDBtxB6ZT7MbcXKc0iyW9lnVYbXRCzFRpf2YwBwPREJEn1ujhRNd1CWPYo8za5h7KBhUetTkQEVyTbGbhrydea84yN4+DPW3EZFdc1fnTyfafO5qHamfg6qZ3ZrGHF7qaGKaTongiFuxDlD/lw8HiYPvXxmfNnzSviUlRd9BhVm8AUTyoulhGVd/c4pZ5IJf5mNadyogvkukAR4OaWrYJPpONTn97MpWoVfYIIQ1V8nVR8isg9qelZjzRn7vP02f6MT2kLjcU7q3xJ9s0YmBma3S4W+uy4b7CtZ3HUqf60rDZSCwWHR0bCpPrThqM6T6kVFrTl2jamU2ZBk5P+NenOijht3ubCQFdbwmNpjKoH3e+7vB414k6puBTUzksa78KDqtfrWiQGArqw2amROTB5MfwB/SaVQVKh7SnkQfzbrjYawkwWUe9jfoExn6JPo2SqWCuXy4iEtfL+g909FJKBukyncHJwapiutji8tf7FyVjGM0zQe1InF6hWu71qNB9Y4DZUQe+TS0sGYrMXbFzW139edJUS9IqLZ8A+j869J6sinThx+6XTaxefc0KWphO1Nf23XHvb6WfcUYXf9RgRJV2csr+PPlSPGNllO1QcQ11CfbsVZ2H+1YmzqC7lHHAS8JO6S0sP1T0jumjr5K+JLryYLbE3HRbnfZfI0z/Ag43PpmLGU/ed65iuwL8c6o3A/FtLx3rPgY/CPzffcyfX1XxPl3cbfJzxTcnnf27JZ3S9Tn+zVVcS2UYc1qWtuo30bnR+yiH/lH4QnT+O16pNvDc5DRpwlJpGjVE3UDdTK+zczTfdtOzoTZuWDS+eefXVM2eGLG8P3y56Mxmv94wzrPb26ctAX9+2ZTjXHEuaEpZCTT1IVuyVyfEAkks4PXBvd4/SqnGGUIpky6FGY6RZ1iAg6dykHV4UF4cgK4iaM66ZMp0jOUsmklWYE7BS9ekp8mHOebi1yq+pPtAX6Rl/s3da1enjSf7hNyibON2NRUJu7b03zpwxPIv1uRhJj8T7e5IJjxLSkwHtH6DI8YEkH5U8Lw3n9Tat3Hvd7WbFANFL+iI0y4d1AHxqhlVEteeJcCidi2Sz3u6cmPP7o8FQuGNY0ZAPOR2sFlivHGY5CGmWoSUe0sEAG1LQ+cRv2le2Dx3f33vu8sumJxg3U8t3RaLtETPkDsq8GpQ8kc2pbNuqc4JyKZ1c1bl0EQDfAyWfJyTHSxJ0sSryp6N9Otd4d4cY6exKpDU+YAYFmvF6i7NS3mjKf07tOKYtoXVEpGiXV24Lh6qh0HDao7GeWuft9ZFQz8JlHcso2Dh98hNwO3iVGqLmUZbt8fkymYGRzjnAFYkALGP3qq+X9hOTp7snk2g12jy8pwjdnAVuAh9pkRjQMe6GQQ04y79w7lylmWuG7oDbGycxRjSyZKBQM0MxLcSZSNwEZG6kVivXZMGb5XiZZj2cEfCpCa0mh6RwvDtgzksF/CEtkv9aOPFk12A0EtP8Rq07u7AstZlyrJi1lCE7kp5e7EjE12lh2RjKCAIf1AbRqN3ZVE3w6R7eH1FIPsvMyf8EQfg81Uf5n4C9ZqwzIxYwRe/dvxeTbAbRbFNWtzQnmSLT0did6hAmHlqfqYCmKB8EfSD4YNdFO71ip6GEvJKg+t3qULpzaVTS3fWtPqPXKmrWsKAFrlm8dPbiB3o66yeCk060q9FBXQxFwqI335Zy+8xcRgIgGvD6dFPWWEFxdVXj/QMj0xNphqIntclJEIO4d8w0ZIGlbCXdV54xfbo93F5W1bIrhKwtzH6vExsBWQpoKE4nwan2qA7KWlloh6U6HOq9pfvL0wBuRkGWDIGYKGTzY3POvdAtuXPxiBLWPb3V49bOmAWgmZZKfYl0R3c0NCpH/ZF2XmIWFWdkl5fs9AdHR8NWPL58UXI4ElvYiaik3OXti1npdBfnQdxQ6pwxY3T28LGVeDiaBGBgTXJe17q0UwNn0jW5n/qUXuDNsX+iqM9vQpLUmFQnP3XuTZxMfUq94tz7LOrcm7gMfZCfqE8+A78Hf0mtobZRF1NXUNdT36Ruox6kTrd77/vWt8bGFuQr111zzfVXffPGGy88//yLt992yy1f/9rXrrjkqsjQ9ksu2T4UuYrtW13htRkpo49a7/HgPOdiCTEBsrwQZB1DyzFeseQ7Yq9i+7aEySePJV4RYJJ35JBT5IbIIsIiho4FGyagCDgk18rNB4zmfQddh0u+vv9esLXqq7Nf2Gdwdx/0h2hh6rPNT0H3599JmP5AUFWTHXzI21Xd2BfKtEe/zsi06k66FD/n3tUXFfiwH3i9aSL1HnLucZboeaQ3SrOs5sEyUcmSu7cRucexh+ReyHTk3ucPdUyLLyhMT0K70zmYmNk+mJzfOZAAQtuiApyRX5hv/M0wIY1zQU2J4TjVHQmrszw92cDlF3X0WDrnVzZrGV9+CZKHoXBLHMqyIw7J/eMzmdwyR1xq+YDzgFt1HhD+W6EIUisSdn5JbCTf3O8gx/HazSvbVuTQHxcrsrIkChG/FHSzUaXQSXGflydX0y8iHXo59Y/Uv1K/oF6k/kCttTt/9KPtl3X3/mLPnheee/m2u9Jr5pzSe9ddvafMWZPmll72qxel177xjbHjRjqspQ96gURWbu0lqZIO4xZbpIZoreRwM1G23T0JLICbtauSzvLQhKNgayAGMJU15TBeRUyqc3CuVqI3oRKTCOeq6TQKHgREEKAPI2rwY5/AMCvNr2t+C6HVL5Jixs+5prpbHlrt6/yIwR5OqNn/ik4BpkncqTnXyiWi+3brKcVKhfx6fl4sJYeiwexE1ZL9DKMxQe1OKahnLTGUkUwwNNCRz7l9vuBQNtaXlLPBuE8IewNJVVezACiqvx9xlyxKHAA0kyy6JReX4FkX5M7qjfJTJMuoiGQ//Tvvkru7c6m8xPpkjZE4l8R2ymFPRpa5b0/RM+ty1LjJEXL+dDGSciu6Zmbh2z3reyYeSftSWiLiC6SSDO1SvRxnZbKq7JHT/i4TaPLMXDx4uV6NzzjRmGYagB3ojcY9uXDaw4qMR9aqKUZJm6aiqt6ypPCCjxegJ65rnBoI8qJH6PToUiDZjeg6EP0SWfeG+7VUMNiTT2a9nWFRCspKUAwJXikUCiw/nOQr1SbFD3XcQij+/GPSc7qOSsybOGNdzzHfFyw1LJXTmil5yNrDzxdO/pF+HNH2Fuo66g7qLuq71D9Rc+zUqTd99+6F9911J3fTmvu4wUHuvjU3sdF/2LhstkTdfnYhcfnl3ij2+4vFFlGXtJbk3E+WjatYM5WzLcPP/CpxqCcc8m6HSa6pw5puXjOPGlH1VL15ZHT0lRyB6eL8TfOx9zALhCXLqw+XnFmHIInFknEWp6PfLZewD4wlpg8/Q3KfwOmvcm5sE0bcEjynL8qLIT/0eRHGEPF8flY8I8eCoYw1PbW4s3dFeye9KpNGel6NxmPW8v6Tu71yrlDu1iXBCqVkVWFzEIRMyS/6ct+VdT4ZLcdScI4ohJGxiAQfRzMizwVNV8gl0pCe2BEPpOIpX2/q3JsnEJ19vrF7Q8+3RY2V/ZK6w9KJrUjkXSCa6MFkochT1mE83aZ4sCylYTIxkih3lyx5cbJLNxhO0I3ayOyZsWNqwC0rlSwTUgJCKMIyQvQsUWb96fzKfMFK9h0hK4MiJpyuxclQj6y7RZ+QCoF+RDjt60rrGqeE04JX86Qpip6YjvTwz6BANPBt1Hw7ff1VV113zdoA27Z2bRsbYDZu33HbjTfe8s05S1fFZbCxtnBhf7FGhGCRKFukbYnQK+5tykEn6tHd00fsliNlFzE1y+YXZBcWNFGQ/ApR+VWaOdvSu5g2aCSeplKknH96yxsn8q0lwJA7Q/a3WV3xfAxAVdH7+s2IC/Kch4FY7EhIliQ5CSGgYlmpiM+PxFpaNuOB7MTLh+vdYu+Gfqx37yCE5kKq9TNB42nRZwXlboPjY3JYcVs+IRvNGkjYxc200hNrPIJ06DykVP+lMD0xH+13hJNzsBgxVCJGeMizot9HxIgSNCQkRrpCfndUe9DlUn0sElAZTT6kYa+4EGtYT4QoUMnL04KCLPDuUKLLGzQE1cXJPKNIp7p5N6txbMzIeqcNgNVNdXljU1ViucE2mMm/gs/hGdQgiX+toNZTeds7Z3bK600dffSykVrfgu5lkRwgQmLvflJCAh8SixVZT4fzuxMw+RLDG3piOnYcj7Rf6UOWTx97KEm1l53iZQN83hhrW1MePK67zGxsz4msqcUQn2yefel0h1ENH2iDtFvuCadLCWStthfmtDvgbTyPeA+8iEhfDfoUd7DxepMPuyEELOIxa2Yl4x9q/wKPTbvYH+GD/mi0J1WZv3T5imPAxU2g7UB880nAH/G5VXmrwz6ahe3YOyfXwRPgycgv20CdiKTvWdQFyL64iVpmZ88aS+3cecO6c1decEHPDVefeOyxx28auHrmYmrLySeffiqvXWi0UU27FXNSk4+wRTHlFGCQY4C/vv+/tlWnAQu0glLNiiREk09hpSVVD/nhmDNaBfUOPXGYrp+yRUFrqWKmiSLTyByGLDBv4p6v4o2C5BPPTBQ94Xi8rSuRAm4AWFHpjqQDwTjBE4jGotMHY0mtN+PXQpLfn8t2lPzuzoqVbM8Ego3vInbB1ubET5sIBVcihMLX5E7F15ac+Im/JyhpmTQYVvxIgfpUd+BI5gAe3ucJFGdN61+y5AypidRAIF1egLF6duea7EIvEokp0c2wgfgSelpp9tCsnp7ZANmRMwrL43bjL00uuWFtzzGNE1cEFV9A6O6VpaBhnNOkA1IzCnk6IADclJdKUPLjkhlXEUZfR9js7ik7BTQJgEnMJKFj7ZUjiw+xeOq955czSjM0fX0wbokKWNq4iRZi6YwX2krY7RaVbE9qXk6AkVR+GdsrKxG2YMqqC+JGwOS3T0S//R1qggpRSdxVBZkbWtQnxFlA5kfwUk+1STdIrOaqiaYjiVO7aqBVbAl7+uA7jQesTKj82/PA0ohHp6EcHi50LOoqzlmYC1h9p+VjsUWsS0wggRS5smNFx3meYqzPiSm+D35CyyxDhZGnG7SlcCBCA1XMJPPoJYhRgdRCd49joB6etJ9rZe3nDqXtl528fUSj4NfykrNzsztLM/RMoDAYH+0uVbp28pZcn2EXM9GSxfsywXJ/dB7LLLx1weXbVqw8RtSiZndpxpqNq+7m4tLqZV8vZctBRJzF7NK21c7anhWNo6gnKZGKUm1U2Jb8iYhHEBg6F4pQjv2DHEiMOBcu89+LK/9wri/0iUf4NJv1iouA+wFHryh555fmVefYCUv1L+oMFSS/qkkLsl5k23Xw39bS3lKfd26wv4zMpJA14/j+Nl++T/ZI9XCX7DICST8FJmOT49Sr1J+pLKXtclFhHxugir8Cxb1/2NvT3YcQVi2TbvNOoNkpoKCnpiI75N/jkI4LgYCxrHtwdcivQhiHXNgwF/TOXhDUfD/hfDxnhuJ9sht9j8vF6yq+IkWNUFGWFZbzuNiAA6O5k3+lPgRnU+1UL1WzYwLHiTRVTXT0mN5ApqdKJ0RGyBcDZkwQlBjSCsgM+BWidi9er4TEFJmRc+aR8Jojp6wEMuemIhvYKPS3lrLmWkrCWWNOwjW9HxqG7KWZ1cWB1MyOeIZGtpYPa2ire00mIbtz7dVwdk7Ab3jpuAdUMiNJ0fSYnf6ZfVGvd1bNY0WDvMvfZkYLHeGEbKnFYiW7ysxGfD424nNiFrHJKoL3Wq+LW4rOzyG89DbGAbgF4WAR1WZrM6ZN83XlchgbNbtjZ4BFGAn9IeRgpRkw/R8jJ/d/A4d9//8xPP4/IgNmcsnk/6begjOoPFWljqVOp06xq7Xp03sN3evtPe7EdYsXzZ2L6IIqFFOpdacOHGUzx9dqs1cuylVoC1FHZ+fxGxBxRPQNVPFFrMmwN+zFVQrwCSEUotEQiaB/xMnAezxT+9Uk0/vfUgyWo5mKsxCCsC1xoUktk1zFWUHNubDX4QifPsy9JAQqg7d0XdZoZnlnX9IuxFNu1ovoLBHtXJ2Ky1I2Xw6lZyFHW4Ne2d34geE829WLnrVSNMvSztNdq1KWLGUKpVBmNn6aiblY0Jay44LpNgv+kWpE06ZVzarsUmM+M1EIWXJM6egqpZeb6bDmpxWPt5iqxUXDYxT8diWieadVpVDQcJHnk4VQXI4qxQ70vIGe97FhUcNreT9tfJ16j9DwCsrb+BmJle6a/IiaT11F0XjtH6RBa+1fH9Lk80dWjsxdObIS8/hy9NxD5DkXFbElhoMUjRc6ApYqOuhqlirINcNRwZGVM0Cg+Q0j5Fvw98yZ/Jx6Gr2FiXRfh+1TPB5B2kkhr1aiAzHZ49EdAbHXcQnQd4Z+5QiGHK4rEYNmX1l3ITbINWsR9LVWKmWfGuz25bJJ5Sxm/nxmsyfrL2e7B0/zB4P+3JzR07uHZD0grV7QN1RcLIakmH2coetmRzvm7V2TWxEMXAguSOhPXkT4fTm69hC5dtTUtTmTKfTuGrq2Bp3nyDUw+SIQwFneHDuv8cxna1QXO2/y9L93kbX991KAmgCPo3vzJ5d+dg26N7+x/rNrnM81bgUCNeh87tO487lPPyb3UtQS6rfwdHTtjcnU53lSpz09+X+QrNGpFJKyVeRzZVJJls90pQ2vFuxJJzNpg9FTbFePxnhhKhVtqyDGc1easHTEjzmgOZz0eulXZRUnQ5R+1dPdSwSMv6losa3nwh7XYb43MridWg+62VtFz2KueiXuZUUWtBemTy+wLuYEEPAlAOhoG0KnIrOh8avveTJ6tveuaGpJpyfpzf2uXYUMZAV2uK29nRHYfCiveVwefnqhvZ2VuOyFM2StkrXDaTnqk2UEg6Mm/0j9AJgYPpPaZ6ci/2T15H9S3yDwOarxd+oH1ILmPQ7fo6xJF6HnmyY/ps4AJ1M8lbY9PM/RLop3YdfbRQWRwn49sDeoog0irL24qoWZylUJRZ0h/OY3wne+I15Tv2Z423nUl7+L43j4338XjbxUV6ral2t+Fzi59WXonW9q3ESdQbGIdjZRVOPbX7i2eepaEf3m6+Bkb5bbfBelctzmLUT/NH6Lrjec6z+h1Bz6xA14bhBBJUmdiD5XQfevdO6HnOsXk+s9yN56AOzCNNj4/LNryZ0LqEvI+F6kFgERfET5kBWKGBDti44f7nMqQOFCf2T+vVpYNJiqrNk6fNYZidL0CPhIKkyb316d34Wob0VXqJiJuLBdx1IUk6CfxvV2AGcPbYmCkyPg9Ag4NwZwrVEIOJw3Cl2MR4i4uCgX44WoEOWiArfeNPwmMncFYdSv+/1+XceVNE9T9IrZZoYqvAleNd8xoWiGTKgrBlioGJZRNGjeCBhtBq3wOuj/RAdf0wGnj+on6DR/rv9yP1ztB37kpkU506WG46pf4Mwoq6uRWNZV5AHPK4bu8sAwrVpAoYrjB81SbRyvJx2fGHdYRcXF/epjTqXI9XWywWmNV7ABdRFJQQ2o7Tzaq1ewTjKq01NRK9d7urfWt9bzoFrCZl+ChBf0BGnsBMpk7S6QAJNogFP8xcYzWd/5jWeHC4EUWDIHLIv7MwMNz1Vfz3T5imesLCR6hUxGqMaWwPcmwLxgkQVR0Nn4DdWEOXsnfR/VR00DRTsS8MvTBNEvDoijPr/fh/9EWgtMGxVsAedqXix6KqoABCGodmfA0szGDMx01trAkrYNbVvaaLotOdrZqUYSo0oABCxjAAwEudIoLVMacDGaZVNQFclXDrig7XJX7oYPQwgpFxBdha5Mm2XlQC5HJeJd4M0uoHQBD93VRWkRK2yHcSsKZ0GMJFfC0/ssG1DUk07famq6hmDdDgLqz0KLDqp7Wi0qNaeYX32MoGViXJ1YX99Tx+WMEF6oQG18T4jUjS+V/lLbWz9YP7gHr3Xds6E+pu6pj5G1wVPlrs0BnDZ8xYV7VISlsoZUCqATVZKmdRh2SC3rakJLIaudtI/oK7eOWzGpvowG2DvbP7/5rECs8cuL2rc0nl86G5xfvJC+KZw4pefsecErY8Ggd24qH6Slo/tuXJoKTXQ0PgQ9jZcymrHptRdmxasQIfR0uHaBr5hpvHlvztu45fcNz+1Fs/G/h90dW7pX3QIebKzG6ybXTh5gr6V/Sg1QsxC3DjyBl7JDgRvAizvcfpyC/45dVvyVPByA0JUFb2eBkAViAYxkn2VeYuBG5kxmJ0PTkAE8wzCxWmVort3rMjEi8h61QpmqCVXzEROaUjYmtY3auHsddNGjo6V0V2dnv0uqdLY/CWJ2quSan01LydlUXs1Dgc6X7EqtixkZodo6426z0tnVRrrc+YLJCjV65ujO0RtGGYkePdkpIWvrbrmyrw20KYovdPc0MK2kIPW4RN0/drD+8t6BYrHexDkpXaCOl5pJ4WXvwEATyQNU7WBtwqn/2EoLx+nie3CNR6fOeckhmA31Om5biKs/4joJeLkkjhA7+TatCe2mUahPNQwh20SzgB7WfSTIwZLZbUPH7UISnK7ij7PX/mLZBy5Pd6EymI8l0snitP7lN13wteOX93SffsOPj13Kw0ju3evWJ5YvP/aO8XN+s3v10MzGXxaUZ50x7aLEUQ3QeAVct7Jg0cr1X6uetmhZtD8atMygJ5np6ozll/RtXzYra/aedf22X4Add5jfnD73u9/tKj9SnjV9x2srY0vfS6iNd7avQbQxE8nbbsT7UeTLd1Lv20vCAdlbKXfO7ISbOr/Z+b3On3Yy8zLghAwYTYK5FnjBAhITZp5hfs8gxFBMnIE6G1ESo8Cdy3FqOj7qt3ROSrePuiybEyO4qVYlmq5EwA2xe2KPxOjYhtCW0N2hh0NMCNmfKZgqUHQx0VawFcnjJ3V8BNqVkiTS5KJUIftImuxtEVeblFQJuqTierJqFSH7Y4zW59TxEGLt/c8hQqjvrQ8MNJF58EAN/ZESCQixToV6LAvG6mO4On0KYQ6JV5waoqWqZWKfVxNO8kkiU8lpvThcnNKI6810P3xFY36DneVTduzgvQvBxzds3HkdoBrffP/9jnW1nYnimq3g+aFvfJ5xRYx5IF578Tijm8t0Du68aPCH/0w3vuNqnFmINfZ2Z7c7NX/mTx6g30N8GaeOsYeOMk40YMA4z7jSuN1gzvNe6b3dS98auTcCI8BiswEX5wEuj5SVVcmDy7NQSUWwBCjYS5GCKiK5pe5HAHiOdOBcX68dHN+D9QdAYwWpVgl+NVHq04/oZkHCH/R74fCiZWffvWI2KD16zS2vvHfzfQ/d9caZxw4hv4EJw4u3zpxzxZn3NZZ/d+m3t1z0/gc3XpYNJKJIb4wi2lmJaMdPWdQOuys4qlgqFxvlLFYs6kDVgW5j/kwoISsEQwXJVilO5RB+uS/iN+vsNV8Tzy6xokpgnwSkotMCtoXo8ZCKR4r4vY4YGfEtZlHMfEQKVzWMLYJAFh25NJLGwKx88Oa/NhJrTV9foAre+OTm7zVeG543LirVT8Gv399xciZkrIbLxmRX5szzP/zt2lPBxNCgFjpsfAEqR33THox5RhNuNxsd9Vl+LkuGGY8ni0GgBkGQjDQfU5JWEibRUP3uqbHK/58Hq44HnNGi4U7Ux53x4oZFzpAROSPr4siBN6n38MGX9dQXAXDZZUeA4HvfOwIIIFL7+DAwNO6uNV7HkMC0imBB70OwyFN/sddYEVCM1CJLInTEGEWjj5NC8XQwkYCqihA/6rb4tAfBiLZ2os+60lAMRiwlvCG8JUwL4TCVVC1FtuSiTCtyHlkEAARoR5PbMV6r7EMfatebsORtNykBLNB0iuebkCT7cNbZqzrZI0hKFZUH+5BZ9mWywXDEleSReeDI/FfW1w86a+gnxqnagT11BNsDB5EiQNeQNphAf1PqvUVYR6p0MmXgTDPF++h9hc/vOdr09wfL9GgoMnfwxo3eu41QiO9ri9u8OtJPTc4C1cYvHWrbKnNIaV/blWnc/IeGZ+lJPvlvS3zpj52c0/DkAThJ/9TL0SuIfVZojMIUgr2XilH/aM/3wLTAWS5OTnstID4beSnyRoSOR+5BksI2lGd9L/ne8NG4phX02cE8EBSv5YXeFAY4lAv2FF2SKv6P+c0KqeZvIUsM4WGYAhvBmeARwKjgHrQbBx8C5KHHLVLzw6l1joD6FobhRP1jBNSPDta3IsKsbyXEWTpQwkWZNEeSkp6+mAhN+rDCjjDVOE8xFoJPh2N+xVhw3FrbXrfOttfCP6+O5Nh0GibNTRP7V0Xa2MaPnDtrCQ0GJ9+DEwgOKeoieznr0l0Z189cDBtJJ6mEleRUJa5AxeSlBBVWw2iIYTxYzm7rrnA2UkGcrekVhbO4IkcPT3JA4QDHZdK66gVeXNOqOLZ3bODQMPE4nwstmkAjRVJ17556DclXPDpQJ4VydE1tplUQA6DZyIRQSjuoJuCENdvvbtx/0qIVA11tg12LZvh5xT8zBwv0pRlzfmOk8YO+wQ1dtSoiD0/pqOwp4N35wVSmyWvMv6NxlsEP7BPvLe0uQYkDbel5AACuu7vH5eL4dCo1yhf9PF/k4pIbrmrnQDeC9fqebn9PT/dq/gT+XJ6GvJdP8rTAcD0uvjuVLvJqrK2dDofjSOSELTufNNIRzgPLtKriBb4eLImQSS3oaUUs4vJz2xVvZbS4unhCkV5dfKsIz3Vd7oK/c4F5LuDqTheZwss9IIz/tffA2T2reo7voW/pAX094IGe13pgD8crBfBBAeCSCrBQ4NGIqPLG8ptlmi9Xo3FPtwd6UimFt3jIF3Q7TCmqgvCmpLDvRvic7ONZZ6/5yd4OovdcooO79Yd1+CFWNHG9W6f3IX2Dq5o6DSAxkX6EULcHc/6ej+t71OeQB4ar/eDtAFb/Y1u3IoO+TiwBZC0sOlDaEzrYrlFm+YgT9Aw2GRx3DZn+oN5+BRMgiwdVfg+/RwPlOvYExrCjho1CmtiIZeQKHEEQOqEZ7Bs0GUMBwCgz/z7xG7vvyZTXWDDxAaYY2T/TgtI8QwZLahvA9uGe0Ox/BzPqJ2e4tLoUeKIfLQtEMxlEQXAZppdMylzY+Ai4S/EeOpNhIkrfrkbtEmpKZv+Ovp/KUv/HnhkTxKgYdktRKSKNilG/KEYltxALR5GRFvGKIh3ypHWv5eOQ6KYoldpInUkxKk2lkBCHYtaibCwmdgUilaagzsnIGGuLRBXd0qGeCisxKwZjBcGWRO+UwHYLQhOTQlNiC02JLUxJbAHsQ97kl3TfPkdoH6i/Pt5065rGPdaCuDjZgRIRN15csB3Hd69oeWbNBZ20g4Ah4Kr2TSEBc24Uz9Y3XTEf/bvU59dbo17xkkvcPgT6XMdcL3/PPYpv3cJXZoG5jSczbcaSbxyz8hiwfnEgWyi0+ZbdsnXl1sbuNV4DCERez0P+c46+D8nrNeQc8+8qcr6SnGM77wksz6l+By/o/C1i962xp62xTrKgaW2zrrBus5ht8Ap4G6RvDd4bhEGfrmSjuG6SyyVkOUbi/AYyPYgBLNlIh+4/WC/+Vzaf45BUjXJcqzRb6aU0MtHlGH70W/fd/N4rt1zzKCjNXnH32csWhcNhJmH6ho498427HgLPvn/Rlm8v/S745/vOvGLOzK1gVjQRyF52ozP3Np+KMnn6akQkceoBW6JVWavAANq4kCf5GNpL2KM8CR0ocbQRIOAg2M6hYQAeDUYCvAS2u5FiAi4F8C8EwAshQAr06LbqAYpng+clzxueDzzsw2gDcdMr3FGG8ShRKwqjNquNYmMrGRxdKuxDFjAyfrGFRJFOjoj/DzowWN+08sccwmoHfs51hO3rqrQ6U5lGIt7Xy+QvGTvnqucv/4ebrn7ppetun/OT01867Zgbz9sAEkCcroNXLnqp2nf8jt/+csfWM3e8eI5Pko1TTwj6Fzj20XyKQTD5RwSRc+zFV5rgCh8I+MBa8xQTvmcC09xm3mbS2/xgm+82H7w1ei8aCKS4LLIeg0lONmTokt1ZZam2T4OaAuLQAqQ6vmjrHFauBM+gWCeIxqN1UE2R5gS40HKGhIWICRhHpJ06NL/ud5FFy0y+8aOvNOSZlvHfePFLxr9TdwnjeyZ9KxVCmreD+uQpip/8BKNZwGi+Gx0YGM1BfjsPX+OBC4eGgGAAlwFezYJX28BtefAEDU70glAyoSqUAtMZjwwAOhqVgV+WAQx5VJlCAjGDV+XDhK1Y/i3+N/wf+Cf97LNoAy1/0b8EXbvbz/qTaau92A7bbQE8BSAPOMWjZpADDUNAlKkwCTt15UblpdI+xCjF+jghDxyFo4rjyNqrP7cH08lzSLhoU2LjCnkPu2ePjGQHPpCxAKHGSAnruuMrtrdnXLlWLgMCbq7PKZxHIOyrkJaVoJcFzQqezMyOrx09vPT0q8Z2XnD++R2XLh9auuHX1956grWye6f2VzA63vhj4+m/nL7sn8RF3WMjeri7/9+23X39qcUtVW9gbMfeWy8A0vK0zgHYOOg1QUC4eF08gHGBZAf7DSQ7LKqHGgDGU5SIcDBP0SvfguBBCAwITBH8TQRBEQQU0Kb2q/D+GDBi4P4ECHAG35VlpHQ24nKP2lRZLUMXXS4bvN/nw0Ean4aDNP2GqzfLS33cHA5WA7MD5wToAFciYVdPyZ4sANwer1ZYUmAEulCg3D4cufH53aTNdDBJ2k3bHq9eQepeossnO5WubF+xVHnT/aEb7kO2Vpz4S4MYMcX61sOiNoeHbUgt1UUH6yWkr+v/RdymdrBZzJDEaZrNOoBK8NQMxjjeL2kk2sQYqzZFInKJnVhOJuUi5hv7jT+cuv3eC7Z+85GNSwH4i6d75nlnb4zf+O/XbZ3dXzv6nfPrjd8vCnXWrIDmXxgpHJcxJvb+HZyzKB4Cf2i8dPnINdfcsfOZ64678k6EsvNnhmIPXfpdUB3WM5FZKyYarw6b1608aeHnp6xCMnQe0gFPE98yS51h500hmlVVxuvhUghBgkc2iQEv+RRknHqJdxmkqTablLnVBXfFc4MMZCVhYW5Z6trngq4iouyX63sJLPcj8CyaeHl9fe/6OjZpMfBw+PMgAZW/lZWLs0TKaNxogxMOQEsgkvgU/fTZ217c985bG/tKH91370el3o1vN36nxjdttpSbNlsqWHn/puP3PNRYFFs8Z9X+/UePLojNb0xeNjA21nd543+d2odlIniJ3o1oVaPm7FLbkCnpxlZmDh28o36iwrfdf3NDILJZ2QUIOfhaEQ1xH5J8TkxjDKv7l8eJRMd9vVqvmGiKN3p34/dKfPMmy9P4/diOn//8grPASw8vf+ihhbtevO6OO66birPsBq+S94D4Pbip94CfQPg29zcOarwHAV478j34fcgw/cr3aC3VTbQWStC7z7rg5z/fMQYyHmvT5rgCXiW//+KuhQ89tPxhR28uQgz8OcJ5GMnRJ2yPAi0IHVeFDWNrO6sHKvelQDJLsfewkKdZ1m1lDcvkOC3tFj2WW4zYzeKAHbgkAwVsYqbRVAaXxoZSKoHdG8gVNNug3KobmWDulKbhD8joA7YGbtDu0cY1WsPWVstEbtlZyD0emzKxiK/jxBrQIweReUtCoCQG2k5yK5szEVVtKmhGopy6Fqc/f+L8p+fKut1IDuuq7B8Bf79/y12N3526ehGQ4QN3jHS8scBqFzMZMROdDavzI21Cpsu+dfWZmxuvk170yH7iiP10KoFb85xKUh3gjKcoGYEqiVv9KGCnAuiPZSAJ4O8C+JQHHj7KQwHmgMbkSYnxAI4MfGgv1c2KHkh3VubyoJ+Zy8ACM42Zz9CCrMjrRQEZw0I07U/LopsVdAG6BCU9qviW+Db4aJ72+eT20aQVS1Ni0HBbtilz4pOTr9rhYLpCiWDOjSJYKYKfKUARZJFxpzYYwHgS4gafVEpNIRykCjE7kEziAh3JlFNtvg9JW2wwT8boDbG7Y2/EPogxb8YAFbNjUKVjdt+0SmxxV5uNe/zIvorLhRzUSeyj1semSgKqb5H2C2NNVL6FRSe+gT3WfW/VsW6rb91KKlXXxklgG8c3mggtl3H1FPWtA80JDWxLbCVe7wZngmrr2Ab0xST5j5hMNEayD/PclANDPPtyRiMJEVjncQ3z+9077P6XT+s6HWy9O66w6U3g9RnIqdFrjct16YN1y9pc2pzhNQ/NAKnzQaaxFsLXvsdmMuz05MqJ/5gb7WgD28Cvl2124iDIGaZ/TuhgfdNufpcZQXSQpXbZJ0yzwNXWt5BrIuLa8Q+KT4usizO5HHcf9wTHBhM07UEYpWjNyni5GC8VM7XMkgydScVHcRUdmE1tZMDDDGDacMlr20f7Us04pU1pqobQpqXcbuK0lCpkrxlkb0uIlba4n3W/5KbdxbH2IwIiiIteqY8dqE8cQAprbw1PBx4wScyABGKTuJyZIzkw27iaDokDyFIQVHCQiRnxnzl/9b7dJ23xGsthKLDM5850nPGn/sVgMX3p9Y37X9t8ztLV3wfPrg3EAPL/9KMaI+dPmw3mgK3Lh5z4weRepJqfRXxzqz0XdoueSrIYrAWXBOlgyq9YlgWt1ljP9APbD673A7+b+BWClEKUJtLuAmdztlurcOG0ZSV8SSJEDMEDV2kn4PBcJiBaIT+XdgInB0t7DpbU/fWD7aXSyweRKd6cMcNe2noMkvrYRP2tunqgvoc0TvI7mdbEKXHSA3OHneHYmsEIa+eO/EPjuqOD7UIGXnxDVLmg4XZO/rA22MGnL7wDZBdcaOqSdy64MKeH560hR6JvbuNrOynHVtrLbiFwwD1bdttbCCw6c2VkOQ0MhLj/C1A5AcHboKmhJjSQqYOL5bjdQ+nuQm9x/HWsdJvsWhrHIMK89/8Go3Ey6UgyYf5nsDq8a4p22DG75ZjR/wqGRwc7MQz//sfFfX2LF/X3LW7tQXb+RV+CKtogqD6En+pftLixonnQjDM0XmQE5mNqNiA1ZMbtfsFT4YAB7gXPgVcAqwxZNUqfZdodbOGEGY4pM0cNpDr7WTbtjlg9FVaw7FJUJOx1rKRWdrpvcN/jpvHmEcRlKUW1VKgizhRUpJhTTsHCgDLLmlWcRUvsrEDERp+KpAKFlG139uCTnhTVqXbCzkK/PaRUrAqspJR+9LH+lIV/xY9/xbrBusei8eYRi7ZSiE7eIrEgUrN/0ceOZnzLaViK5Opb2PokHfnI/bcww79FpG+xXEYClvA6QfE+dKy+jLQmkr4Z/yH84Xzc8pFInLr01RcxenH3MEa4a/SWxiXHmB1COs3mQseBmx6Nqxc1xM3hDJNOM9NCS8FNG5U5Ye/FDXF1pOhKp7m4cRpUCbrPv+3BByu7K6bonQf+fSDsLejR1UdrARscmOfloSsVCK1YK/lHwZ8GgxpB9dU3Pz5yK5bBPmQ7vY9lsGctkcka8j8exefUMDnXEaOdRs5tQgtF9LwPyegI9Y92WYBBCDeFzgp9LUSr4RAdOFMBjOJX0gru8sGY2miA41zOpB/rEmxGInZQX9CqsGHw5/B/huHJ2nYNXqXdocGwBlWvmlRpXlXNkOOOFLC5FnNxhrUPOdnIUnuuRCZLxknnWCfMR2YC95ZIRkVt0UHctXNDvY6VY093/fBWHiQy52uGShI6bdC+C0+5+bMt1lnb1lYr/+flM77TE4qk4N533wXgusUz/tU7NjTtmB9rCXDsvNwmoIYbF3Ycmtc7Fdm9PdTN9uaVsc0xyEmGBD+WQH8MJPgNIhA3pLakYCrFvIFeW85GXfu6QXcOGaAdlPVsAuCidDARd3e7obtQtIBVfoQHJEzq4nGdPpgpcL5gNxJGS7l9HMMV6y/vRZSKjH1sqaIDtH95L4VntWvOhEZ97xg2/bcCBBFCkHGk0qs4I5Hobr3VgKK3HEfHutNTtFppRhHoU6+sX9BY8Pm5V/3zte5MPHs6OgW7Dp1+Y2NHbP9vxWu+/2APeue07jv2ixcIXJTJA8wCBJcygstKIQa4JPDTlKqqMMkVDIPj2pDckLgwN8jRNt7/B0cPcgu4dRzN8XFXSeY7/DbDSwZXoCNpJDkibooEoe6hGDeNC8tNju/GhjHRSSR+j7FO+ggjfFM1XPdNfX285h2oE7tIc1I4mpPCGf8hr9FpplkmSYFTyfStogTIVULXSSCNWXDs3E3b7rxz26a5x64e7EwAPT/zskVn96rGaSddculJpxtq78CVl83M6yDRObj60tV564c/tPKrN6yuRe+cc+5Irv+Ei+tr19YvPqE/N1K98s5obTXiqbmIpy4ids8SAjcWnb+J4Bah/sU2AM/IZ8uQp2RVhiIjiwIviGT662Sxyq8PmP5AwBREcVQ3/LpuCKLOB1jNNFwyjCBjyAaqGFCTuYquZvOVvDlgwnnm0eZV5h3mA+ZrJvfzwKcBqKMvDRimSwtHwJ8iIBILa4DR0lpFo3ncK6SIg2vYXdBI/Ly9ZWGS3CcnR6aZ10QSm5x8pvUkSo6TmQinSeDL2Uz0mw2lyxvo+Nb51RMaLw61udtBfxEM9icCHRnNjOY2gw2NX3+tOovJZHjbdzzcP9F+aTokHBlzXUfkUtPX8nLcZQSGDLr/HP0oeu4luza9MysEAhWNskYrCSs52JXuLVsVTjTTiteyNVFnwS3s91l4JQtEG3xmAxuhwKaWUrSLpsQqaciM9EdVTU1XEDPTYsG0K/hKRUt1sTnwnzkQioBvRR6MwCsiIBdRkkuSG5J0kjJtc6lJu0xz7hxn6nEPFlJ4KmL8o3HHTsDWOzlx2ssMDIxtRQ9QJDOlGfF++SDSLdrULDBZwIv+TzhTkXor7B3POWnIriqp0+78f0QgXNemmv2YzHMSTPsBVAcbP9H0OebEm/6Fhtx4dlCFwJ8FUmrx8os9DMtZyV7NWOCFce8SXd7O0pxnZHj54iR9Gehednbf828vCibS6YS55O3n+85e1g0ywjGLFiw8PpkBoG9pMJZOJ40ljZ/DR7akFhU7BcfOd09+yJQI7o5y8tFgjD6ePQYxdgocZXe+C8E/JZ5J/DLx9wTzy+Tvk9ADoxBCgfKqXigwXndCFJJCSnIn3YnUkwxrJ2xRkmwJyRLJbyWLSagkQYANuoVIkg2hN6f1JxnmURv4n2F45IyHGNG+3Y1lj5vvH6wE8SapotOBJPg0CY6OnBzZHqHx5qoIHYj0R+bi3TsRyEZAXwTgHsFtYbot3B+eGz4vfGX4hfCrYdc7YSCGQ+H54bXhU8LfCj8Y/izMj4bA80FgBsE7QTDP/a4bzhVAmzBXOE+4UnhBeFXgPhEAectQWEqJCclPZfxPgt6vt1IIt46NIR+N+GZb6/iPBLYx7zW5TyNTVWOkwxO2WRYhL/7Cr8gqREoAJKpOPnorr9D4Ai9mJEAf3zhXW0JDtb3xZlKLqHbjr71pbxKkJJDJR/RM45LtF8KYkZckPnP8klwopQqsYfDl4AJ41cTx64M+ugECjXdaOGXuZxciO3wYLLNDXWo4VmnDG0qNq90qLTDqsCgNSUNPTn7yWCBZGcIhGp/LrBi6NMT4Yi91vNHxQQfdkcUI1nBN9PHCvsKbBbbQ0xPzDuOrYlzsFpE/GKN60emjtOp7hmHQT3sZfjdlATdtZX7MsFSEwW11YgjpCYlHvyTF0a/0S2uk86QXpFeldyRuWDQknfUN5TsQndgCssFd7e2xTOlJRn5iiERtBPgko9gyxZ/J7+TpAM3zPiqOfy1GDTLMY82sRFuIJSpvIuFj+4qt3AOceNBKSURmP+LgZgoCdtcdSYrTlnCHKeQ9lkp/wdmITqLCnvrEHuLVt7c7WAVl0pMMIA90aq4rQRZ5HMpDJGkL+pczEfXDMhFp5v7MRG/XKg9sfHpWSDq28Yk9A8zLp3y98E+ByDEdm21jW0jX+WBqkUGLi7ovGo2aE0//hY5NUkaFH3rpiXxM7YeG4ToFekbUpMQZf70hoTaeeLaxenZ57t+q7szGtgVXg7Mb1zrzCTHE3x5ECxHk4fdQ9z5FhSffsdvCiUq42F4cLNJvR4A/nA5XwvSovhpn4s72r/If76dHwQkAms8wMhWlsoxsCzVqCcJvOdmOMPOoqHIYKdq4iFQcEF1BM5gL0q5gEhHDY4WC2jUiIexzCEksYvsEOlbQscqIh7JqDg7gvm/1rR+PqxM/Q+7sBDbhx8h/7V+ZZWQ6nX0NmiTcoHt4IsBFc06pAs9Zay9rHHeUl88YveDyU6urO5L/clb3zA+W59Z8o9OIbOqsA5CMn9phwMlt07uMrDYDqut8kuExRkp9O3vCuT7QflLGCxrj81KNf744h45et5Ir8i0YphAM8YxMP/WiXT219/zea3ppltbpDE33MYBN6AmIN5kE7eViRiwbo9moHs1EaZri4hwM4/bKrz6WzOMEkDd3432SjWPwpqlOBF6RKrI1FrLT8mUMXy0gYfi6fY8oyJQDvOJL5hFodwG1VApWCXAlBFARAbcNHQfQcfBw4JIMPIBofev4W6USge9zCMCkPnzTCGtO2tVBqtVq56uym8itcuZwkCMG4AjIU7e3mTNbYB8bSxt9TcBf81zj7wju13fqkU0dKyQAZ53SYdAPq76+1U3YA1h84xhvE/pbSv/QhHyy8fDFOa3x+giGOyRwX47gHkCQP9uOPZF6PgVvM+8zYdboNZ4z3jKYW417DXgrvBfC6AhSmJQPAcKPAJFExzw6diEABRl5Vw1HUWIYsh6fC0NWcioif+hhXB4Epo/G1YM4pHIoz43MbgCnstUXkgviyMBTpzLe6OUvTF+aWdK4OVzzIbMgGQangcyp/a/d0n68rsX+SD/W2BRTXEbBMwwDq31u45njLgEx2wcmvj5LEhwfBo8ToHEWqPdtn4UFdQhvrFgxVovRsQAWuH41HA93h+mN4TPDO8N0OJlUqbYfoWHSWO4iqbtUe1ODmvksuiQ3eS2MJC+WqVHgikZVM4XHz8stcQoo/k3+Q55G/3uJ7MU9Ubx6RS2QM5woFmkmij2GZCsRsh7FrDStM57qwGke7YdleT3XjL6QySQE0il5i8G6t45TCVr5XmNHiNJDeRtfFJ6pluykQXpiJFxDdotnThg+YEZPT61bqV7tMwx5NDYYVpM9+wfpRGPCKMhDMNAvlYy/3pKUGrvGG6uvSSl/XquJr3wB1m88RXkmP3wMAdqHHWE3hrhaVGsqreoOxLW41q3RG7UztZ0arUlSFLIY4nkEXoAhHnkzAiMGhriFLkURxL1YztmCogKXqkYNEUM8E6MILze71Rh0piOMbaKoHUUgfRxBPEpjiPtsAKGNIA1tBOUaXILsrmITvocBV/3DBkKvXwbu3i8AN0GXHbUzBFqRjkGgOT734cHQQUCDiZG0Mbi/Z5qHOzEXcBmG72p15brU6VETPhCe46E5by0MY4B+JanO/POCrlngwXGwQEre8lejJPVPvDMkFxzYeug72WORnvmRnVFUXqpQGaBek74zDa9J3JmAqgIUBWiUBLyUCGIsVcTjdnfb3bYkVyzslj+NgCkwvC0ucRIYwwEL2xGYmgNUGMM2xNW6l3TDbkSlMu6phTPsyAapgjIm8Sc8tscWExXPVOwetx0dew4pdHUfAdcex1V3YoITzaZLJBKPhWI7WRHMRUHTOU2XS80s9CZJJqemMqtNsqXvzCpBN3vX489d+nXAPTut4h2Z7s76DSM9f/nJT/SGzhlaNTiS9Md0cA29gWaFkNT5wOjWc5788SciYxrTGn862Z7z0w31SWpJPvDAbJ9kHpILDyBaHaG+/0QJABuZyeAZRqHySK7Jj04rE7ryj08DL00Dk9PAtJkJbN7ZiIDxU21IPciPmpaGn/K+ZIJxE+DVA3HzQ5NxmW2Ixp8QBC3ZU6EtbE6VqDgjPq7AEdqLTwGlIeFZcxbZoA1W2USjOJz9UX1cfbl1cgBPhyAwThlGR3hHzqzV4SlBieqRV5y0RUyIDzTWhJAcbfwxqSfCjaMwwwMuhI7BA1i+AgufJUPgfvyUc4ysYiRcP/98ld9tONxfcVkKPvYMv/32oeOJd8ixA1fwPIJrlFr8wyhEioPws8O8hNS8yIFVkFaVH3PZKgG5i3I58Q6Xy4qRtq5kRg8HLT8axzN4tYlDAPjigJtcBp7/woCGfS48TDyAw19bHZx4Bw2mRQMSPBO9a566+glONESo+qIjMmIJN3pjisqhN25Db9yG3jGBrIk8wnWhmXc5UuOe5V7iaIW7mLueu5tjFG4SsQnXThmqETdoL208yXDIlUZyX0lUiipQnwTzv374wg71FWcp1YGJA2SQB3Gu1/pWTmar7uNUXiaxh4/MzDwzZHtdijF7+spVMxeVcukSAxMLqh5X0pdKgR+y1bw6vbF1c/doPt1eWtbW25n2Sq6i1NEbuRg8ttqPOcHhg18hGAyAu+3OdG+lF9I4yryksqGypcLKbEnVQxWlB3zQM9kDqYpagSpbcfFlnMH8jn2aW6mcV36hDK8sP1mGp5R3lGG+DLiyUc6WR8uMxGWMDKz1ZsC5mcsz8G8Z8NMMkDLhTHuGfiD7aRbekX0gC3uzYB1yzLPhbHuW5m/hwS4eZPhdPOSqLr6SyZZ5b7yjSEcx53Rihwcx0sBhjGSfLHAnc9u5pzhmgJvHwWkcuI8D67hTOchwQFhdvbcKs9Xe6sdV+utV8L+qgKsK1JUu8IkLyK6YC8pM1p9NZ2mm7C+ny/TI/RVgVMDjFVDOVpCRU6QGLZyS263QCibXDLJ+EO9HMe/vJkuGeLPYVBs4P/OVPch9HcMTlmT+Ead14PDteicD5zCud3zh9Y4bjExzsqIO77Fb5GTukDUe7Y5NiRiAVE1ordz5qrzMKMj0Vg+lLOPMTPQk/avGGrvvmRhe8N7eOAHxCeENcMtsnwt01UJyGQyVuoT574PYYFciiXiGi4Zm/0dof1mINbkGBogIyCtDjf8sx0yPC7lJTIyd/mzjW/Mj/iYdKYiO4tSFP9TkpxFuFOSZCrjbKxRoKvyTQ+YUkoXMo800zFC8lYYpyMGKitPh1KcRkM1D5pRA8SqyppBv2oTygZYP+oU8SkdMfNnsOSQlSA9HxZromgLBo2kkKNKewVk7hmJRenrjT4cNFguLT9fJ7IbicVM6g9mGxtgD6nj2ft9j7cMVA7OBgA5SNtLJKbwULRTF+3fsSCJfwUuDlqRoMoGuIuWcYCU+RXuzxMlOI7EiPq7CHtr3JPG2Re/TCDxp9B2ihr/jw8e8wUq6uU8e+m6yT+MIA9on8X30U/h5uxcdHC2cLEBOBGNJsCK5KQlXpDalzkrRbEpPzU7RIk2lQYxLikIqzfKSo/kwyBFVP9ZhZ7Die4LqACm6o6xi+xTdV9G1x6WQHfdiBghRIdwRVqo8HAKh4tiUtH79LXxIppSI8D6A059IJMdpzzc21mqXRAVqzYkmHBtwnllP2vfhmcL2KVEPUmSlYYvUD8NqGByBWGYbEv8Ik40XlMYeWjuu8R4/PeThAMJxCCz88+tgAdJpCOOORkMYXjcRgn+c+Omwe5ZhJLUwMwDpVciBmHgbBhGRT594G7kTLR1Bn4RwngD5XciuN3HKxCMY8V6cOiGjA7qtbbgSDaBN6ElEE6k83v/iMSuJ92/akUCk0icANRQPdYc+DDE0DAGZCQl+2vSomAp4xCn8o5RlkmBePPA0UjlBhGL0uSBmjKyVr/QFwYnBbUH4YRAwwcuCUIZBbzAZpBU6GBLiGIXxn2DMMCzRrjymJi4lN9EnY/QKDPuY3w4Q88VP+dEXu13uyj1+MO7f54f+ViLNx03MBdRXEILecpDYxM9hEfJSqfbcwWacbgOJ3xHMOWkXjpGnaxh7xFIZBlWNCCXQzBagT2pXwm5Rn/jdKb7GGzN6tQIybMCNemQW8LBVjpWigYGJtfDeib+fZxigOgMO6xVoNlxg/bxQEphNebOb6C0X8pwEEOdARwcGRAceYJbI6EoXseIid1cerrxUoZ+tAKXyQWWyQlcGLSzP7SmJLiDaN+wIMeeMG4x7jHGDdjT5m8aHBuuijQyGZXVOJYNxWo5XKhnB5m10gY+jEz4rZsF72c+y8NYsYAXwZ+E/BXiHAK4XQFbQrPYuOoJR3YEdmcdlpL20HxHtpTI8sgoO1wkDA1gDoH/q3mZT6/Zmj6CtDm6a1uHY1sOtQ7Kqc4prvmQgHiYHwVcYT/TuxoLwkFdu/FH2To86x251JAx2Raf58Gp1j286Ppnuk2Xf9ChioZgxAzzdGK7pIQMfQ3OuN2wYlllrzAD/OqKj46gxY+LdGUbMiTV46IvYoykFWYWn2AUoe+WkfJPMeMSo2CneJTIeLsp1cndxzAMQ+WlemIQ3IT3BhEYQ0VIMEol+YpSJCF4y4hQDeyKkxVKiwk95IvuxIqgdbLZ5rdfrh/ehIHnSJFtSa2a60RetO+/3vz9vw/ln/+iFs3a8dkpx+mvzysdcVo3ST9957rdvOfe7u7Zv3br9WWAuSDQu/fWm0TucNUw4rYlDdBekEtRtdvSVAHiVA210Pw3Po6+kYQ70AbgNXAGgwUdwwE5R3HHsZWG9p+Ex7H7a+IUBDS+OT2mIY2XbS5SkCykJvNAFehnejW96kKkjP8HYyItLVJjmMCdePoiDpWRyHh/XEe3UDk5lRJIc3zpQE3ENV4f6Ql4kBgECgFou0Vzj2sa1K+zlx/V37bviin1d/cctt1f87lvoP3p245egetGiQUFePmvlm2+unLVcFgYXXQpAY7LxWRMGMfhzEjuKU8/iTAmk6ySl8lr83Tj8Xei9EOwLgEwA0BSIAxhmozi6xjCmJLhHcGRNQqCIIJDo6NjEwg4j1UkH9CIv4ExqJzVO7aMYKok8WREzaIRiGXm3qisSEEjwLkCpN6j3qI+oTP+HKsBTr2+qHyJmUoukMMFH6+uEOerEUpgyEmoTJCPl4FSUDqkcQiStdS6HBUXjrgqSfIhS4M+fmnZNxuglkTgch9sE5r5wV1CVb2fG7uuU/4RDbU7IEx/tf7hxD2jF165y4ppgwG5zBUEuBNgQMKN9UchEQTpaiUJ6MgP+3g4siaw5kdgYdhwfo2kxh2MhfgQfnREfTfGSM88jPomM3fXQRioG4E3cAr+13rYga+nW8RadsgAOjvbGaBwlhdKHMfAAfApCCxZhDdISRHoH+EEa0H01sARsAA+DZwF7Mbge3A1oC8QgNkmw52/aVAQXRmfwrDQkG56musiKF8FdERwPmEFoU/wisYLxeideaVnBB1pT1mMkfSHkVBzAJnAzDLD1i7rEiVqXSSc0EiDcUCfRaqQUvgo5reCpj5SOqDhBrV76qkmq8VkvxtXGZrB6x/b+TeWOXXuyajDe+NETI6lvFgLIQT3rAA5PHwpUS7rdP+/uzsZfet0+CHt3N7492uboGPg34steZ2s0nmeGfDJTuRICEOb0EZFMwoiUm/i2MqJqwDBPUIh0cZM7HH6RbCX8RhhJjLCLZN4JUsWNdbELMbbflnEDIhnB7zG/33F8DzSZfMqQwgUgXiahUzxjSnpY46jV4UUYpuR8K/gE/6bHF5gDg5w2Em6sRp69a3B5tiIb8DXmzIvS0sS1tpxzbPqzUz1H/4GM001vRuMsUj+xS5lAR0+F7kaGTXsAbUQFiALwnJa5IHNt5qHMjzK/ynCCAuQTZMTfAkhyaTeiyscDnVRzNrILSWdxVxey5ytdP8aEgqBkU0XEtCJJ6kWyp8dsUpL5I/RAFMk6AwfxXtIAzliMazSvEWcZEcqBpi2CjcoDIXRyaIZ+b5ONsWdFOdbjl3znLyUnNrOcm3REb9Zm67xbXzzv4lMGrk95q+Af9fkqz8s9mcGv95ht4RIIsb19enfjl5d1HzVQjYz+BHxjo08EhpHxzWpsXWENWuaWyqVg4dG6bDg5DlBifoxgWQLfe4oqYN8gk6+Ycd7jeAo5dEYVwIcFQBngQwMoLmTwiHog386YLqMgCjEt0U2xMvEHeixknogUR6J2EhMX3RU2zrtx2vcntoDIkQ+gMx37A+hr881FS/nmeQGfoz353Z+jA7Zdb1/Vfnz7Oe0s31sYLcDRwurCCQV6NL86D7m8kc/m783vzrO350E5PzMPQ7FCbFqMvj1wf+DJAH1e4MoA5AKg1xg14Kix2jjXuNxgztNBWZ+pQ5du6nCVDk7QdmvPafR5IjhVPF+8RqRPwVPD/QJ8mv8FD0/jwcmu7a6rXHSO6+PgDu5qDraxIMCCt1nwGgtOZc9nr2HpAAN2MFcz8BBcBJ5jtZiqlCrK/8PZm8A3dZ15oPecc3W1617tu672XZYsXVnedW2DbVYbAoYAxmSDhKQBk31poAlNkzYJlCZp0nYGuqRJ2k6gJWs33FeatjN18cxQuofMNE2mM6WhM2mmSxDvnHOvbEHSzu+9BCzL8sb5lvMt/+//NZvIykTLLnrT02mJ6enmoBRJp+nk63y2MdPMN5SIVR2EwQpEIlUUM+JEI6lmzdjd+AGdgqEdR2W6gnyM8P+kqhX2G3mXIXDe8/1XXI234tBfBJeNhA7uidgNbq89BT4cNvgNWv/DH3TpVp3UVFHWtuzcFmg+9z/w8fVsO+t2w7RzWeMmIK1rdxbMBvyctRjMluHGXWCyO2LHUa6CJcAxE+xk19k4eL9659LnOISsMG+/xOSwTD3+kBTw2NzSi4HvBX4SQAT9C+12fZlU2Pk5FiCeFVl8rbBsVk+Kvz6sRnw8FpGT2bRg90rp9mL2RVb/bDyWZttJucq/Q9wtQoIhHROnRFZbEsGMCMQCbwU4NOaed/EFYEMF8qkZbNRkqSC9HeQws585xKAjDOCZKWYHs5thycN5BjHVF8HVHxR+OEnrGwvVr5NnJoVfEDHtOkOYNpn6bLmcY4Q5nwe/U1+hwrunpsk7pDc8rQwraBc2OijgpnnKkj4gUbISharERag5tc4O2Lkj+xA01lNeweoei3Xc3Tf4SELv4wVb18otpm2rSvXP9QfT96D/mFgSGOgsG3utRovZ7nOPZKNX5J3X+S792SKXZe3GjfVtA9GvrVDl8Ai7hfHjG/DnZBMfzs1dhHrmJ3Kg1i1ZBBwIGcggoV4IRSUGChB6NKIt8jXSQcPxq/45v86bYnVfx9eFnV7w3HMh2cZROD3pBVFYvYDjoGIIhENgSwiEQibS1JBdY/hsDzLHCAYIxxgzDLQiJhsj0nASwK4jKJlk/JPrJrDbdNoETUUyQtxap1dOk37Uig2CXDX4bpn55XHhOG3SKx5VnTJsBZHRALpWUWNnLXasKt0kjo8eiaaXbPTXx2/oLteHb+0eutmNdMGs7hzM1yatoQkRfnt5uXPx4o3Lb7trYiqXa9xWFgqXyo4MaF/8pTt6ttEesBn14jOtMP3MCFj9ElMmnhJrtzHij+QiCNH5IAsf3x0/ET8dfzOu8TEFEOLSqVSCAGW+Upfr5PRwyk0eZTeWwYk6qNfDeWITc/ZX7Sy2ix4KubjALkq+0CISnYdJekztw5yQ86U2Yh1tXbUSto6vhGJ1csR2tqsNhXsA0wOsPT1MlCclXSw8Fy8Bm0Q+o53E8bvxv2dJKs3IwInkKP7f7ZOEaDgK90cPRY9EUT06FoW7owejJ6IoSkyjSCyDSolgJeZmhVemV5yh9qEgq6bdlTOE7WfBPrB1zOHc+wILIc925Zr8Tl2EJJCkhCTimpq+2HIWasrzZD8okryI6kfbQvUTU0kBUO9txY9mvGLcY8tIYqS8fulYX3swODhx0gQWuR9Y2+lob+/ZeOPw7veVE5nPF0KZwdgyh9T44VGwtuK1obfWrRQH2iY9vM3Ca3OBULoUWVLKuC3hxcD97xvN6xL5yy4LiNeEMvEld5dtpQfMwlOjkmpzt2uWMU6cEXz/JcaOtcMfikms3WGP2xGiRmYheWoRIA9n/iqNxgxHfYLHRgTI6cSvq3mki+XUVONooUrbrkedSvv1aCSutGFdOqukoDFJEqLxIybO6f08FvBR2UynwGVrGH+uvqSHXWH8VtYjfZH2thSehRlrFw1+qRU1c4+ZChFgMzslyUfTwrQxZfCoYlWPnfgtVVTw9nv7xibkSSdrKv/HyJoP9Aa+vEUqsualAx4erfj2RKqvD/5juzEMXY1/WnJ336Unu/+8xDM2UVXvj7s0y/D9sa95n4C32C34+Yeb9wl5js9UZJ6Q207ZX7dDrcPtgN+D4Gea/9RANEOYJXDAZuGNu40njKeNbxo1Pk7gebOe2Jxbdqs2R/mzDNjm3iQDwrbAfNZuZmysntGTU5ftTIQXZjz4jHRhHTykO0Im0qZ3zVKNP0P8P01jL9JhdYhnqjWdnx+EVM6rGlMPC7w1MHLz1T3tLJA0HdnuRb3ONR99vywd/GzO7BQdMSTfvv6yDct3TMvlSfMXt6ycdT6aMIpVtbcK3sBnUWTelON6nZiQkMfhlpAuW5AMRp8RuhA9CT+n02VLkk4kjsQvMxkwijIZC7TJWCFsMv4S3gYKyOb9Bo15LSwZq39VNpJrki8CT7EASQYnxOM5xiEUeQYkENMu62ir2i3pcK7L4Yslh4/LR/J+/HUiO8XuYHez6sObLMsWm9NtJP+fn5Isz80SH0AIPvATFX51nKoh0zJo2pWbxwnjF3JARUvXVB/vdJDnHQqaWunLko+VUwqQugbeGPrsr5Z3rnxhnbzpawOytnetSWg3xW2RMMg51l49vgjefdPBwWzIJF6/KuHf2l3QBbnQrg5nCHlc6K7rhpp19OZ5//dzOXLcgISqCoHLH2UPPnVNxpkhp94mtuFTz5NTzzvVUzfiUzcakzBKTj1KTz2KTz3qV049iU+dxaduwqfH8ji4RBotPfacIOjZsBxnsd8nR0sugSKLlIeD7AlWY0FsXsaCyGeJILz4TuCePYF/33YCRqeHrczyktuTeuLmiU/9fzlyh4rTr+K8lavg4+4Bql9WIexEBCpGG+cr4I1ffXbItmj86rWOHAhHbHFTu2Ba26uVB742KU+8sLJzOfzSwZsMQ9fdhVweFHJ27ApxQV2he6s/sep60RTKqlg14IQyPvMM0870gYCcXc+BTn49D0dt621wODARgBOBrYGbAwgF7AFocXkFMh4NbQiHiNwLhLNw63aFs7CotUmn/cDv2VLeWYblg8xhpUgwjn8MfiAIlp04GjzCnGV0JqbeRu5Gh6CzxEzdsm5cN6NDJ3TnsfmXiEB9stHit0ALIwoitCBRTDoMHUkZx07JZiB0LAmSUx07OmBHB5snBRKH1+X4BhZzL/UzWnyJksrfj2YFehXO0vOfn66uEBkAbDSzJ2fLwtwZ2nadnp08fnw+OKJlhy4y5ELrZy11w+Zf4moqzphyZWL343TUQQeByyl2YZ9nYMDxkDy9fNvT3f7LV+59bNniLV3d37i2dmd33txTH776zvZFp1atHltzY3dof789+tRRMLszF+z0Bfp8ycWTtc69k11V92Bt6JYOL4CwvwwACKTAzsPPfarxdNLEGWzhVdR3AwdYwY5RHqWZrzB6nC1yXwGyndIfYb06awd77Pvth+woTIMfZJe9PPbmiFOokrDdgOay8j1gP4B7AGCAALCwgZ4bMFBwlx47bwIwJd37AP4i/H0D5Is8VofEBEA//lsKyIFXA2cDbGCGjIqyWqY+OauQDinGUD9TBtRiduWaJaGTvtlJNd5Zce4UKWjE3sWxpG0Z/QIr/ktvKYBiwmbSmwu9HYlkrQOLBobA1yXBg1wu4LT0NF6qWD3oeLKjI4n/Nnt18Es4D28De2UxEtQD8FPwGwDVKMHIAi6TyRIGomCA1GllvS7t0OnSWo4jiU4248hmMzrijoKCXXpSB7Q6ty6lQ8aP6UAwndEGdFxWJ8QjpK0ZxWflxWflYw3PmmEbEsj1KAOeOJ2Ja7K/yUJD1pddmt2QZS1cltGmR9Lb0rek2Q+lf5x+I420aeDTpJ1pGNRnvJlMBg39NANeynw/A5dlwD9lgDbjzkAhnQkSwF0cOFCcUQMVXgoze4jtEWObYVicDpToYL3e6pLmzMAc0BHb8zi8O3myJyrsgPsdhxxHHKjkkJWez66TtFL68q75kl0TsI8zZSI4pWpH3sMmspn2r5XyCxEuScTJlyxQwLYSCilA7clpOpsSUbhfte+euK5YlYmlitKxpuh++KXGKwnvjjhnzDdeifFGrTH367t7B/5SbLP09e29xOgUYcjl5uOfiV3Vwfs0Lhdrt9Rhd5X3ca5zv9ndI8Z0LheMG3t7v3Wb0Qlp/BNCc+wUjn8+qugH9of92B9WwQDJN84ezRclRDqoTizvGhpB23BgqRf0YT2yI71Ai30arOF5ahQFLPLi+T8+n8xI/qK3nTijMBPDL0WxzE1aE+8QHSccyIYcRABmkisPDkuM3FVXgkwyvM8zdQYuOcacoGkyA0r4sw4pLpS8y+oRUwvTOV27W9oT3h+G4WKAfDtLSs7viAImCgQUTaWIRWPXTB/H1iiPXb30UXZGE9KeFGBSYFBIhVOwlJJTMFUkNfImrxwpM+6a8RGwVosW7JpUqMOakxynZmkNkiYhqmkfV0DbSmJOqObJrRUESqogVVW6Huu75e1UJpBgv164fPSRvnYQ9XPIkKrmOGOy8euckeMM+ddWbrg8xkPj6njf0LaBqs2kyWZQL3izXygubZwsCyEi8wDfAXprFiz/0UsvTV4/Xzcp0Dj3gflY4w9YziHmKy8xPpyl9wlOiQu6gi8H0brQttAtIfQUfBFCDrpwEvFzJ8g4wW3O3zjhuAEQHP6MYc7AMob9hkMGxBssX1VC22e9HpeMk3K9bIQmEEQmm8dLOf1krzciLYS4c7qzOjil24FvO5yKcF9mwjjYJdRdykmXaWeVqft++TKpecySg6ddnGl6FS3QMyhTXGrZYz72BX/oW3r3SIe8bIWBywecorOwvbPfvvLADYvrSL5h3TWx9NCyaxeJbVNLh/YP8h+7dBU5DyTBPD4PM3ONHOV0gNO5dPBtHbhVB/Qm/Mdrgn8ygVtM4CA4DCAgdz+p5ECG19AsWCCI60PcEQ7u5t7kIAc4RM7EgC2A8EqQi3YXhfuS8YxJOvOzC8RI2ymmtuFg/sj6iSOLltx229LFSCJtpTvXbNq0VpEVzKMu9XcjrHYuDr7NgVs5oIeADmH+CYJbIDhoPmyG5pbfTa/8bvPnvlv3Jj5ys86oyutv/G7NI64IlbIV5hcvve22JYuOTKxHXXes3bRpzZ2N8/hyJHeuG74fn1uEyTK/eYkRcQ4aITmo6BDjItISaigXTEJkQQuJqPBNCoPRqreD/mgyEA9hpTma0mVYgvSItqSjkpKGOv7PdDSvS/qJl3/WxEtmPylBOGXeS5nmlMzUWXLizBS/lZ3I2cxMT1ETP04LP5535ackN6X5KTby+Wi1RQFTzSbMu8yY5qu0T/b+a6V6WyYUCQrpxgy5rk1t/9W/+YOd/i9P9aWknjWo62vLE04h8c+DPHbOwGHugeP0Cl+68WPDG/5zfeNHS6n9usDDmgC234+p9myBd7Jj+PmDqj3r4RS7jYkzR2T3zfBeSI8d/wc8rFe2uiVvzEmUISmGQZj3H/Of8J/2s+f94JAfEI6SsH/O/6pfw/sV1j4K0uO1QNAyJhBCtJfhiNmY8Iss+2yUSXqNCnzYbzbLNp80Zd5h3m1GO/DdStMwOpxExuFPniFLUZk6iXA2YwU7SfksXp7ETlUN/xUuM7qgTenTtE5PV5UZaRxhwqlAtEdcdbrD4uVcYPc6q35Z42SVJ09eoFfdso3wJ+3xnInjTLlfu03WXJUz5l7DF+Wvl5PzIUH0P+PYcDHYLAcvzdyWuT+D0A79bv0+fJ9AQJY1QokNlnUsqUAuZsk8oe55RzzV1aux0q5Dd8L2VWzNdsIUEZNoUGmo9Eh2Qo4KveTASjJjxXeP1WSS8WWJD25l3XTQBHmTaCKFR9aFTOFuGX9xt4y/sBtUyRdFBuSeHfgXHB8ApYH9A2cHEDOwZWDnwMzA3IDGgAZyJN5/FgswmSOf3h+WOQHnYlw4TqQaZ8JbwpAJnw3DznC4hJ/sDLPkUpwJI+xUw3J4PHwofCT8alirC4dHhtXaGbnnXiY6r95kx5s3Hg186KV3PNeMeKbVGg5N285NHr8Ap3SmPvPLGXdZufMmmSns1KrzBdI+sBDCBoGSOFsv+tDFH1TpRP/516s3XJfauOl9ogXLEEQjViPQFisdBksCRAtGDdA4zNZyh9aUBdE4b8CBEAwt3bB16+bc+tdrFr/G6UQeofv3nYbh5aDQK7ih0wljQun3XYacYMAfqliDrNPJ2s0DjW9Lgk9DbMqAbWojtamH1Z6VGe7Dvi3L3C5bIlYr+zX2n9ifs4jlsLj1L2QMXIyXIUfiWZuVjSAnmXpAwaDO6WR01Et5iLsinYBu4qlgmEYwxFUVhZeVuj9Nx6y0ZHnxCLM6vexQTpPedZTf7+JxZXX5OXY1+z49Mjk58ulK3G9wezJjxcW1gb6VK/sHa9HVYxmP2WDwxyvwuqnt26e6JHt8MjcytGF5Z0dH5/INQ+HVk1Y7VlpG9emdms2Mj6kwr5Ja/n/IJaMgCWn85nkI7hMeE+BTwosCfMIJnnA954LBhBfFGFEWx8UtIqsVRTb3VToZYzha4srUpRtYrWyNREqJoBcxbjCI/9qQm15POPaSs20Sj4Mx/Dd1DKfQ5OMmUjYeY5CWqZa05ANewQQY07hpi2mniT1imjHNmc6a2N2UNQcrLqEHJ+xvxy/op2yedFdoNULx41T9Z91NQrEFqid8kjHiwmsLpG+EQLB58M0AA6sn8emd3fVtA73uzztNjv7OySvklXcdfDLvDZTbQx6b3tpVtXDR0pXIvH10ZXHDzWuXH4CbJrOLo2K6NHl1z8r7Ppa3xKLm9oml/kqPZ8W50yWiazju7sG6FmV+JAeg4HBLx4LUMUMLx4Y79XaJR2GWjei+iu/NCA6w9C7ZbJVcDpnooiwyPDBrwoLeKqEwjwg5FDmfV00aGzJxMkeZl/VmieHAq9xZHJ9wbjYCXou8FYEvRL4b+XEERWhELjPRUlSOIjOKxl0EtqfFP+MlAkgpnmk2nAllGx1CVQtupD7v7qIIN0rFcJz4hzqZY2Q8RaXePk0GHBBZlqSEbXXaScTnGZOUSQcR2CuwJ5v+nEGzJuqyd0cSPkO0vMzkvmk4ZfYi1rv2JXbJiksazwzUqo+EA/Hy3mWPbPdsuOG3V8ffbxXeB+5t9gL7sN6GsMX+u2w3eTxBSWTfZOHXtACbJq/xkURGxGfL+cDo531gq+9mH6RvgM/qi/iQDvkiJOu1ywRcCy0anc6M7KSWZneRlNbMGpgMRezqjkZ0Ip2SMu83AqORIXPzVk6kGr2F9PtIz2MfQ1Kj/QmQIB/nBQ4c4sAYB5QYkbY4CPkY9rFKt4KMguJ8kgK2Zi+olikpI1HtJpCLMMcoNG/NQJicbnPdWQgQ7dWqbIWw79O37nr43IbRp0e6VvXFryuuuvfqqDzylbWLXLzOJl+Jird+4e9u+EH/SFf/bfZAV+euwe6uvDvzkT0Pvy84kJu8Krmp6Re+gXXUh6O978hBl+DxSdudtzvh856XPac8SOsF5mHThGmrCVkGyECYmQniw3LTLNBGIk46HMdhVxAM8xoQ0nAWG8ONc7AP66WZ44R9fjCmmr+Ror8siInJAq14dXRJe4QZASoAJ1JNIHMEhrABHjIcIXxy5CynF+jxzkzuojCbzZNzLwu/3Dw5g33ADJknmCNDn2BzE+WkdcaqypIv2uS2zrOHEjanDviN+xetvvLOQx+/5ZpbHLFLrxkZenIieisaObyxAP/3fw1P33nr09AdfvP3TrB1Ij26Yc0H/vNTjefUWRpi0wPsOqx67bKTQcCm0escTlbj9Wh0Tg/r0pI74gUTDmT9MsQuTitbzIR9yDxuBMgoCy5i2QnyNeMsYFiBhVoN/mrB5pK8HvzdoxqPxs05dS6ti6Avc6GIxLocLmhzyfe7n3a/5EZ69zVu6GbcJfdO9x43G0VuJhjGJh0k0ZtNpv1SmXmVOcuwZsSIZgKRwC+blZctWi6Mv+cnuS9iZf0PLdAqfbnZySYMtukRplveJ89m1ZuNUBN20aH0nFL0mCZ3GvYOJ32/nMIBiPLecaLo7i7y0gJhB6nA42whZlfcBBUJcRKIxgtwAF6/Ipvb//hbkdDi1Tq37n3VkNUeff/jp9ORwZVa8Mr3D32scQKcm9628eV2/+I7ANso3n3rBhI3n98ClsNDdi38CMOcG2SMXwEM/ucKTL1aZdTXz4NP49cP0Nf1X2YE5WUVf3B+HN4JPopff7D5Omh93YBf30hff7j5OnfB1zcuhZ3k53Pfn//5bMvP1zTWwR7wGfz6Pza/Hnskq/L1xAYbG2ABfJoJMkXm47LFJehNkotcF49CEFfADFbZzfnYQzqg46cc4JgDjDtedZx1IAcpEj9He7zkJz5vORY6EYIh6vdb3FV7+qssh41UIwuCJ+yBhzxHPHC3500P9Kh92V1nzhCfdWbyOFOfpGn7y7O7sKhpGw9fqSrRClk+QYgpYoTAIhbFNiZEVFreBWJe2s4rLF5y+4dXWF80d5jlG3UOl2Qumz/wwEqgu2tk8Ajg/I7woFWjtfV32w233rlmw8d+x26uG9CVZ+8HV6xf9dUP2K6LeLeKt1yfvXZ5unnG36Bn+IP5M9ZedMYD4HH8+mzzjF2tZ1w//5rmX9C3cbDWzdwpD5eYcAZkrim1y+2H2o+0s+2cPxvju8Vu2J31h8NOv82SdY6RNAr4mVL7cDbbVk3GEtqwGLWJDs7v3crpjG0vgtCXoZF49goBrc2RR+yfzvywjPPvyVfO/ZCE5oSoEYcrr+AwZoYknLDZh06qoC0cJFsvjKOpZbgjShyN1CglCDT/8pH/nrvWI9z3L4Tti/BCvT/t9C1ZT99bOfHM1ErtufP6DYsvu+GKk0bv2rGMCJjGa4fiid9sHBn4DLhhgyenT5z7AKEUA2/RJ4HOR+/8+levu+QTIPpA1wdvXLs5Rnb1vX7+NdZPZ1trIPASk8axYt7qkK6Gt5JF5oBNO9JQN54BE/mtebi2Coxxsz8oOg4Q1mdoROYXkVO+SggeiMtx2Z+Q4lqP6GWKicJeOaXVCQazpDNISRmncrKB6dIZi+FnZEEMi5D0RcIiEhP+RDFr1AvPFMmgp8gXeXyJ87LD6JH1vMR7ih5oRZ6YUaa7OMh86IwRMMazRqg9TDdybG62DX87tVmlcCDXx/SKM8tWrT+yx3epcKZcJsByHyFpEF5RP3qGqfvOHC/P7xTCclU7tCcJ5+a54zbi/BRiwIWrRm1sK5GPAkQmMqQNRXoVqfS1aoGQGAfr7+jZse3ufdd9Muq3ypbuTGk9hPa1YK/fWw5Vs6Wpmx84dWWp8ZODE2Oc647rMh7w54duu3dkcOtVbEW/aevSNTjq6ECJl3Ubr10yYbzj9p9efQBcdlljy+7Y3v3KvkVmDMtwL5ZhjukEQM7zAhagUfALOQEZHX5HzoFvdtafyuSiB7COv+o/64e8X/Rj8fmJ+NKhzAFWZut+UWJJqHSaBfvYw9jJuOJigil4ikmXVvMZvWh4EWyUK8a8qbbXYgw9IwaLQUgov4tBpAvGY3lPlMat0JTVMM8wOSEH6Zsc/rrfyaEkDhh24rSvW6yAiszbpmw7bKdtbN0G5mzARpwQjqSwmGZ+i9+cwYbkLv/2FySwIgXa8twfyKYgIiay9KvZTJ97i6a8C8La3BSUUp7VVJUamEBDguqC2GKq0IC1ZTSX3ZsubuSEycZNt9999Oo139647c7tAQcWWbqw1jcFDrpd5VDj2qXXrk55LnOn17P/e83ohPlcdbu7XxtZ8fDDh+7+BpDv6bvpDcOmK0cvsbVlv8Bt/Mub4LcPfWD8YGNulV2JKXiGQYOaa5khgCP/oaFLhqCu/7H+F/uRvhAuur3+jgNiERSJWGJl74F6GIQj+XgiLaYMIokhgBGxggxqrnvkbjunYMu9fokhUwPegKRzBZ7xy7SbuQk/VQpDyB+2n3YC5ymFmixG9upBPXJla+VnsE+UPQGpnQx5tc91gs5T+R4mJaRgKibUwrVS7VDtSG2mxjE1obYfP5mraWq1xYsoAeL0a5OVypnpH8xjsUhB/bXJM9OVyjw8XTiupBgqvhWHb7Mk3ZimPEk4WJ57a5IMpc9Lr3W2QUnZ3HayJ2fBwrBga0rBrg/MC7RKCChSSZVyeDCXqmYjSY41WV2LAfzwh4nkqli4jvDEuZ9e4zSEnFiq+fLkffcB9L7tR9cPrmd/LIkBlzdtwJeBw8hf1fjZ5Y1/4zYSCX9xyp1A8Tgse5a/Y9x0zdK1pn+8fHHxwSu2hNIMYlwMw30J3zXLmLXMZeCbcuEPA+BPQ0CzuLoYVhcvXnzTYsQOO4bjw6gYtrOsNbpkzUQHu3zZlgP1KIgSOd/XvvwAbz1tfdOKrDHRIWg0bfGU32PSa7Ki0Zcx1OI9Yi93ydSaqSunbpx6eOpzU89Ocf2DU2jV5NZFspZ5Rg4vKy2DzDJhWXgZ0qNlrJFQXe0zgoPGw8ZjRmSMraCMqdasrBAn62NLsCZ1h1lwkNg5zwI9Yh2DFMerNUuDjIcEDsiI/e4aR1ZUtAQrCN8utkM/ai/KtAmzxGiWUrGpfj4mkjVhRbmXbo3LxDpKxf3FQ0XEFPE3Lop+8usc9gOlZon8sQlSatgi7hHPihqtKF5xuVLVmlG4GpU61syKtxR6x3L5dapCP5yaLwsI52YInWtloeiFv3jF65Tgdea1lm/iIzXgmXPH3WQDSB17EKyvlAQSa97Jt4iTV/alznN3cM0FcvMalvpbTzkc2BLta7nKqQYGQUdNo1YcnK5EtRkxOV3cl0K+RJ1woAa7/Lbr/97qkRuBpTbtFy4zORY3Qj1e60ZPOuSL1+k9T1geP/6pFyTXJk/jxowzNLHhycYA1EbdgUs2bIfLbyyPBG7Z4G0yTm7VO/c22Sbdl3zBpf/+2kBJ5Zn8f3xLbioPB56ikQBhm/y7occu9y3ZfudRUbjrW67e2pQw6rPtfr+e3CdahmFvwTotMf3g7+RMrX+kHxZlwBVdxWQROdribVLbjW0sbAO8FYaqfWUpdqAeAiGizVvC5QN0YSQPT8DT8E3I6hHkc2QjADJwud7urQX8K6XFDGezIBSMuwxa5BVlvcegp1qrBwf1h/XH9EgfqwoWYMlSWkU90sXKiHlGkiWiedcR3yYJUljC+i4hRBAzPBpDx9AJdBppuneg3WgfQjwS0XmEiugwfYVF8h43CONkSnYjdyzXpyxeygbTROHxz/DEYsHIM2E5TJQ9TPxpWCHcOBqOScHmZhshSD66Jfhq8GyQ2x+cC8LdQRDEF5iKu/jhvD+coezdJCYkWkn4+HYpIcrxFl2eeY2EG4rezg8BvEYqs/TCwy9SpMGZk2/ToKRLpdMnyDGGKOz/qZ+t2nmRZrK3GD9BdDFVdQvjT+ptA40U1sCpYNr1kKJ/D71QErYEG9emnP6JpeNw+enyjg2ElzauTXivuMHX9rU1vna9omHfc675t9Ihql+3PXKk59Ba55pNd34mJNxxv4/Ema80lrI+rFNVrFPLSGf6j3IChykf7weasrMMOcrIg3R+IajVG5m4EIceFD+gHP8LmbzEB4EpSBTMLFKSWQ/SHxCUykK+XJUEWUxKgjsRz4hZLt/dubek7eH6kqzR4RZdFqYDGFCHzMiyg3zBEBavI8b15AXEmZ6hDMLkTRi7SoqH0yMu65ddRAsyrpg/Hn4G+yvqAAkLsReJONilHLUkGo0DJn42DrW744fjx+IovhCR/qBFynPvtNAHnsLitLorwm+VYgetc6qjMOrf18h61Hn64ZOvb24SjxCFarkuJ5urFBZCUNd8Q6s2fz3O5xrKBdmMUEnM4/vyuu0PXet24gsyWVinFz3D5/6rHrSDALkic+VNvGsZuK8kLV17/cTKbL7xs4NXDUxc/iD4SeN7d/Xf8Qdu49bRNUKMNyUSMOKcMODrcY0ZJciasMQdI5HiyMB1uz4B7j3QMN/OgPPv4NjneqwDnaDtJabz/FnZ7hUllxlYhELcnbQVDtSTIElkXE0LB2TeLbqLbmzg7qpOZ5KqcYNkgAaa/poQW65p2+JlscJ5YvGAKMohAw2GImaXJCjgEYGBWqZb2aWKAjGL5LE/Y5NtxJxxxEMe5SwWoI33iDg1zsbKTEgI4U8NxQqxzDNpOU0cQJqIPR2TY+TLbC4yjK6At5gY2BnbE9sfOxtjY/OA9Pew/eMLH6K3Ft1z1Uw7XlPMHH94liLt1GLh3NuUcE6V8/RCu1LZinFBMOR+dzC0YPDoel+oVonmrVpd0LdO6yNxUKY4qXNNNrTL7fqgjQi5faPOthLc9Yn9d6B6V6ogpjjoWnJSu3H76ITpmpqtrMEGXvVdcY9h09VL15pnxl0VXeLkWTIeieXpwvKsgXY5ypVd5eHyqTKrL3vLmfLj5afLL5W5pDct2BzFA/U0SBPJprK2A7xX9Ba9SO9VZMmaJa0vEQ9FxLCB1wEz0qlDk2QL2j4G7KEwIDI32UXHCYmEfM5nHNSWiSipTWeITQsqPzjpnOHPC8eKidwzWTkr+wJSlkgym5ATahc6QdWFSDIhJGA/k9iS2Jl4NXE2oZnDb+CRxExiLoESxUl1qd6F0lWd9oJwFdG2VNSZuiLf2VnswTdPUpkuJJXTC4GuApC0/p9CVYNbVy7ZgYNbQ2UwQKVZ2sy7lje0/SGHx46lmS1detN1T+GIFhWViNZUMLVd2XhKt3E7Th+Xrfc1F/gd1G3atmQNv/SJyXU4kKW5ifH8a4j46EHwDRwpxoEVqawwLo4MX8mv6AWJcgC7em/uhS+0fbftjTZkiIMnfeANO3jJ+H3jT3F6Aj4HoK7HH/Rv7utx9PX1RINMn6bP2be2DyX7Jvq29t3cxxr7/H1QvyZ4ZRAuCu4NPhtEruBE8OYgIpuXng++HmSvCILR4Pog7OkL+llntV45XIF8ZXdlX+V05c2KplKqJrPaQwIg7EV76NAsmZTVMsIWYadA6sxz+ANaAxKcSV5n9Ac9qb4etpMXLVZRFlKdtLjQKXZib94ZTcWekRXAkexJ5iWa/5hT7WKpIsp8GThRmfXQF/EX0VDBizxRFgfegywrZ/MSS2nOCLExC0o4k4bsIqoKNA4lo45n1NKEMvp47kdniurzC16krzSrrkz9OEUiTe+qnzk5S+hW3OpSPAV6Zq18qLkXYrM6K6aQFEzRPcgup4NAl5TiK6J05WWFQaXZt6kpQEQFDG2nNT6FgEUpRPlWm8YfmBicDpoirogQjQ6ObyrI3bb1xbbeAlaztfzn7loxHBBC0Sgf3f7xVK8j/LFsppIrh+Alf7c0VVj18FjWWAbjVy7d0Fno7hD64vHspk8uzxXf//cJvtz41ttSyu9NXxmOxDdS3Tv/3+f/Bz7KnmMKzM9l56XsNfgQ3UCrTxqDYsR2QDQCI3EfRrNILwl74B73i+B52enlCIt8uICTlcKu3FXQWGCK/heB5QVvKhB9JiJHVB9BHuUY9gCR5oWQddxm01meIcRf2DuYiXcw6yhmXZnW1u3R7dehI7oZ3ZwO6Zq9slYXQDdPLjyvnBFeLjP1c8QT1M+cmyE5RqvNY5cwmVDd+IWpK2GRf1eSS6rkj656fvnAIofBzZPCUdu6289+IPLKKyFaOCpviTr4ge6jM7nCaOyRndpNVy25xPqD2Bd+2/jCFY3X9BuvW7JOf/mNPv4KxbZVHngmBZ6Qe9I82BYDMVYT1Xh4i9eLHzdbvA6LxVuNLo7CdRbQbVlqgVFLxMzy0BrzJFIunKMCE7ISKVxiTxyAMpTtbqkEAQO3wJ0QtfEQdCkj2Qdp4H8eagkX6w64G7I6BEW5XZLeFMF5EZjFoFgQ3y8+KGpMSPQOyxHCPjIjS8GwFDWUSUOIblfbYthp2GN41cAZkEEzLJsN+rDbL+k1hoA3hH9nC/NMimaiR7HsUsr+aa+UihqCarUwZbZKIqkW0thOh4wZxzN22U4jObK9iUf2EA4dRAo6EiTRUmySLrQG6Cp6VKkNzstbtVP8pwUgPz3Z8oTe8kUFf0GvfKVkRXYnkpJHV9PSJ8nuSmXH2fxqRJyKktIxosiACopUFX0hK7JaCfCJoV7H/6IifUn+8uor2wKBd/6FbEf6lC8d+Gm559CjlBAf2X8nGA744HTjtLnxq0LtU40ZF3iK3QUiAtAvSV5JmPFvRrvIlqLGMDqK/X8b043vAPdLTALHaFfirOzJthfa4LrstizUZsCHIh+PwE4/uN/0uInCC+/FkfvzUENmGxIZpM/ItfHaTG2uxhZr+2oHa4drbG2/95D3iBd5vTFtARgKfWSXVnsypp3Rz+lfxbneiyggO7jcQJLlOT1TL/NGEENG1RwX4+hPINSTAqGeHCfbgyugolYeT+Dcq14ETFEohouomGIeKHyqAAsqXZkrx/QIPbBHZhaRbYzYkZYnhbnZyV0ENz95vInYVvqNSuP2D2cmFeIJuoCHdMumywo4RhnIzWmUmztSrSgwjihxmdi38oBT6laEpF8BIJC/SIqEm40S1KSpOHrXjX8/eUXjO0c3ndi8DEQzbfn+m/5hds10R2XNnqdBYKrw2bt/2Xiq8Ubj1GW1/9oW7pr+4AMf+vDVj2+5NHX9puu/uyEDIQC9mUsAhKWBvetGhsLtm3LtV+XkXZ/cNAnvuffBusNoDb3zJmAb/9P4xTxu/AF2DNv/xpcYFstV37VcSghdfZL3RZZ9Qaczu4JhZFc4kh2s/lkjTCGLws9gJggZPyA8k0B2B6QgALLdJQEfzZZsiEDLn43JYQW/7WzvxNFxTL5iuxSTV6zGb2rdStwc9AUlWiwaPBwDe2KAsEeFcQiN3UMs41TnRMnjc/iHOOlW7ufwzzF6KAzSKsh2s1km390MBGQWKIsT/in0Ef8g+ljro4+yK5KQ6OqCQUEIC7BJckghwipCWDFydXfIzMvk3QXM1PTCp7XubZo5rnxaC6G+ynOo8mcqYVvM6aDUDlWrRErNXBBUqvS9qAKPgg80fpUwaA91NH5Vr4Ngx6EOrMUGcxqGXMBlyT/9xFqXay24dJ3LBccefniVy7Ws8cmC4Abqfk9sp/+KfbnIZJkD8mWPp8A1kdsi90eQVwS60E9C8F7/o36o8wOtB+gesT1he86GIklRNHrNGuxIjVw6iWNvc0TMAsJeCucEIAgGc1Z25fWigY+LcRiXx4OktoHGlNoGth3CRHOcIBymZ63Yc6kgBzqQQv/1k+qYySSDjSDRXIHjVMnLsS0wSi0+4UpRCmxsEVZwaC3W0fsUPzV2emhielhuvPW9b77/dnDoWw+vXmcStz8FrV0T0qOKo/pINu244gN33/zIPzZe/+Ddx8CqrW9/M/bot5+uPw7WKPdc8vzvufs0y5kJeIm8vXPF6AqYWQkWr1y7ErI1oEVMEni5JYFgLj+aH+7vayuMjOD30oURR6EwMjoyIq9cJfEj4sjYyNQIOzAyski31LM0vRQZlvLmrcu19fiQuIgRuNXIH3fACeQWgctQ6b2nRoKRQBdHChfhOA5G4ruiV6XkQr4tlzLmRwqjo0QnJ5weiR8VR2GXMCqP7hlF46M7yQM/CsZGD44eG0W6Uc9oehSNjq7e4wRNqGtseAndr6NHQjYgD8l6kzRE+flwahzrD9DplRuLZYkJCIFwYH+AZQI7A4cCrwZYGwoEVpcBmQoDpLoGZJz4gBiXlZv8dbHVq2nxbPXY6mOrT69mu8dW71i9e/W+1Sy/Wlx9YvX51eyx1WDnarB6fa6tzMbBw3EQZxKAQGJ6cJwl+4JdfXyv2Av1vVmZKewpnC0gNypIt5XLdKmk1ijtKIOd5T3l/WU0U54rwzKBzSg7uSgk8Ry2qsrMuRnsZ+nqZxw6zxfKVrxGP+M1YonzKydbdhC3rGQgBTQbXR+tAB5pEE1wjgpCuBmVNVd+qeU16uNJdUWYmV8g/SHLcfb4cbpplDwuLCCZniYbpOe5Oi+eAlCVuuZWgjxtjCL9rAvxXXPrurVWAU5l54PiDrj7GsmKxwa0ojOwaox3dDeSPV5r4xs0wguten59v966ZOcDSGNQIkAwRMtzP9vZeP7BD47f43YYbaNxbcS7FXx6HT/oEe5sGK/wRXW0MHct2N/4qo0Egq6ZspZf+qDWEnsE/EkNFAfBYvA8Ldo1Hv9F49nhhzctG/xM42Nk+ZRiT27scDqpr7lbHgoJScDzOq9LDNribo7Ti9Ac1xmoMjHeIlfnIBcLkRAQwqxZpvQ5Wt5FsVikhGs1m5UFbSbpiHnGPGdG5uKkIk5aLnkZC5uUS9/G7+IE+rXymTJ9Q9jJKQli7ILkWGUdn0ejVmDnvc1k+J57HKF+8KflLv5eMNNYSHsbS39+hTsKScXcv+7n6r/x/GvwJvxvDDHfkv2cQAA9aA5Bp8ZhTLoNBtEcx0mjTem2JQlDcYA1ulyMnTEAnUFprcRMemX3FfLYs3qZUgrl25Vl2mJCecRWSMesQ0aLRD+5JujP6iF9V6vXiyGRLG4LC6cmFZjjrhYs+7kZUl+YeWvy+OZJZTrzl8fVWPO1+dOh99k8bcTC6RDla6YUN3UN3PGprH3/frt3DDx04IDG0r7IAux7Vm2+rXb7V5aeWidmUKJxxdL71viXPYJjQndjKXs1jgmzTInpYP75JQadP3vU6iHlkz/KV5EKbgd4NA8+nnoyBTUJZ+KRxBMJlkMuBNkk0LkyJeAolwtVTzwgBjmxWNgb01a01aTGaOJFnT1useSEdtBOZo47TbGKWEK8VtTiY9Rm7c6AJSa77fb5UqsdB7dn7VC7237YfsyO7GqplYLV35l5mfYf3eXfCa98Z/bc5HdU/VmoqVopyf0soYPYrGwOppxDkB6YtXUQoEWx5kum7koEkqK5hnaO2atX6p4mldOiUjB17NlzQaU0ph1vfMT80asGwOLG10jBdKbxs1v772h8btpNa6Wuy+ALS3/WWifduB3UD/zD0nduV+746vnfsEuxTmaYMvOGfE93eWkZfqL8hTIM6PK6Xt3XdT/QaVxsku1gn2dfZjU1HUhbAkaQz9vb/aEU4uOuSBzZxaiDa+eMdXW/TSyYGwZkJZcYK5L1VumdABwDAEjkohknV01ALBTJUjaDzJiAzsTYBTsWhj1mMRjUVYsGddWiYX7VouGY4QTO0JRVi01bPq6asrJwkSjuJGUua9m62CKPaXX/ovNi7dW28j8rqzKi2NDJh5U1zksfXDox9+VtN33kI/PLGMGna2NgpWPng//cmIrld/47mEn8+Kqbl0184YGlv1F3MromfvObVf2JxL7f3F9/4NauJcqZu8+/yp7CZ97GVMCy5yxprHM5QoBClI83AyYPzJqCKVCS9aBUoj12k1MSSoApAR0qlaxl0SdnBEHG7k2wxngXzpddaWvYw5Wxvlu9QjqcGZbDOOMstEtiCV/jvAj2iYfFY+J5kWXELeJOEVmRWBSGZa/PR6dn2in5pjyAPznsk33jvv2+Qz4NLXMSltJSTIwEw8VSERblAkNmXc8CpAVVl+gJ8CWxhGVXkk0GxSE9r7dIvB7oi2qRskKbC2Rb0anNk7OVM/Td45TOVOWPF9Q8tvncOr+r+Jczp2h9+4fKIptfzqi0HdNkRJkwsMw2WVeojam8VSksVWxQddDMYRGnjSRTKKIuPVHsTBPBeS57aj33xIHvf+9jT3Abtziv3rhH8+fBoBnEwY/d0ybwE/NON/hxHKYt1T9rPrDhaudkY38jofv1G2D1kW0bN207vPSmFUOuzgifA/bG78v/eKIA+MaZXreu0z244qaljX+h8s41hin2Kc90Mb96zqizeyi5lHxdCwBqRLdOt02H2KwjC3XjOTDRtrUNrq0Bht/DQyPiXSReTjDtqeJeOaMNEsRTUOxIarx+o8kqW0mtwepJywrjBOK49oJsYHrkYHsyq4/HwnJ4HtYUBnQMRHs4DMItsKbfNQFL5S7fAnpJOW3fOYXhf5bBcc6Ki+BMFGixAGBSofI8aO6So7QIdKrRWm0l7IhY3xPE1Hu9odr1oWeHyhts5TuXTRA8k5bAmN4NX3rw9vsXaR/80opLDrYtmxIq+hwwXxfcehX7xCp7B0qcO3cRhAkyY1gOi7EcCkw3voH7PQS/pDYJ1Cxfy2qIdNwwBWsQPWYFjH6PHh+/XmD5pJhiipH2pKjNfKYg2glISXS0Obv2uo2cUTYSCRjt6UIyFmljnIITOrMFAkgK8hmwMwMyvWIVVGWerg447WfrfjDnB/4FPNLvCATht8LCSa+4AI7Ucsw5Rd0173G+FwKRVJY2GvolLkAgLV444sbRBRSS3r0NHKTIpHn00fUXnO/+gQX8EfBd6+rK/uUHBJf0cAv8CDCDOG8k2KNB5nW5P0IOtBYaCa0LoaHBSwahru+xvhf7kJ5J7EnARD7Mu6txf7tYagEe1UGH6x65SwUebWgFHtl5J0gi5ylXlIyDkIJcMU1AZkU/0vkVyJErO1cDtVPdTEkowVJM6Ah3lHDme6RjpoNjOoSO/fjJXIemo2PR0Dy+6Mz0ucm3N082T1/ph1b+FqgIvz853xz9K2giiiF6DzG1XP9/HUzkCE+0SMl9jdPwN2FE524h+KEDF4jrWoomgve34IhWYBv4EY6zhphlzDrwJdnYRZxCQTBYJEhCLavFIem7vF0Q8R1iB7RzceKpHNjdHHYB3ik6oYkblB0O2UdjTXxb0lhz1BeUCJXPuP6Ifkavwfbia8+2d7ej9h3ju8ffHD8/zsrjh8aPjM+Ms+PHoieip3GYEM1VlyZ9vp6JZI7fLe+TD8pIJhW60b7ccLJH+4L8XfnHMuqTa/VFYFHZMTM4Nwh3Dh4aPDKIBvl6sQ75ulgfq0/V2Xp4eWk5XC7LSZyZC0moQ8lkbYiukb2Ud5ARuwIdb5EzVYmTsdkXyXjFae5N7jzHcvZ0eEgeGh9CQ5eW1gBxTXENXFOs2aux6j3Vj1XZqigWRShWxFEwKss1MF7bUpuroVpxcldrqY/E0xQz2OzMtaSSvtnJk5O7XpneVV5xhnBlTNIC4C61ANgs/+FvNjtPfuKbpSMxkyp7/Tyl2EWaRG68MskSOZVTw0n3BIffRb+BIxqXO6JRK4MLjBuRMPujFj37VfjJy5aQSmGuTiuF2y/Z83Tj11toofCuGw5OXgF6jm4EYM25z3zowx984Ftbar/dFu4CXpAFX7lQ9R4ezZLqYXdOrR5OfCTcPpkrqcXDX35iy/rU9Ruv1YJ4418b75w7LtuN1lDHvTRPWoR19F6yWwQ8I/PUIROKqjDEIuwikzl/4D3Sul7glTISlEqjTuD09vb2+Xxef08PjlGG/T0Ov7+n1+vzbu7rdfT19c57cZnlS2GtUSr19PqK/j6vLial43mxwNTwdYq/mVjlws4BBGM2HK6jmOgIpOJRXYt7H7iDTAOBl0unSrCjNFyC95Y+X3q+hL5f+lMJXlG6oQTbSwMlmCgBY98dfR/p+0sfu74PePsyfbCrb0kfvL0P9JR6fWzN2+fna2BHbV8N1mp+YQAMDJG5TDlMuskUNevPMlEhiiOraCwfUxsQYkzhJ7C7lEaEBf9btqR2pvakkJACKYoPUK9ztXP8+qTwHTovREoeNrqmk2zWItWLXZOTrdfNa+WZMzSxqeMIjaYxbqXnQJ3ehzRq0YIwVJBHlaFCXSRItfQ9ryRKXJFC70FcEVGJK9RVC5SMlr23RRc39mVf6jUSDFuP10orET+98jrw2bHlrqu3/uJD7ljl+ou8XdLdD/iepy715dWaBFJqDu/s/dHlUpclkWB7rFuvbHzzO+4oYQ/HcRmMYz1LMJ+Wx1ov/pZbP+EUI964w+CLh0SRadEEdWWSLhGj7HqRrFcO0Xtfj9MbL2Wed+IAnfGC/i3enaQrMecFXm8qSe+cZt2JVpdIAtNy+ZCr/zUlqZy/9P/K0bYeJq33xluOb3F/yEGTRd697OKTIiUK9L0JP84L/3IzSQ+J3S1vDHM34bthPdgjP0HPowZH4DqI/rAcaMZBdXzx+E3jiF3lWBVfhe/vhUPqyEe8azQD8e50wrle0yc6Ur2GwfiwOMKFq0xVqIarcnW8uqXKWdglK6ooVNk6tkzbcpbrZQcpGx50gMOOY4T4wxETvGEv9GZlfr24vrge6dbHmDWgO7wGHFxzeA3k1wA9WhNZQe8mrVlaQcAV4QQyokQsks3L3eT4h41mqTu2hN5jHdkBeYTpE/pgX4yMTx8i49P4ewzk0/Qnp8Hh9LH0iTRKx5h8KT+e35l/Na/R5fMbLlVAo62Y0eZGcBUxqhT9LkCJqiDR1+apxuZFO7OCwETprFMrUHRe0rS4/X+J+714Qd6bLKQFLKqWAG9qNbAuv43CPZvwUBXz2cSIXggONdhHL1YjZQE5wXYuLCB3XwIOKCjPhmEBGAqFVkho4wMETqrsjB9ma1jn6mCt/MNWnSsOAK7T1ZnsRLoacNTiNal2Y42FNaAX9Pv1kOod2bRTlJCBk8KhrR3aQrxdLHMRbw/KxxPOOkpjRTS0qFldUbN9DnDQQRSNqhkgSobjCGy39VhPD61S94z1HOs50XO6R9O9o2d3z74exPeIPed7ULHnMH2F7RnYkwThZCkpJ1EyJqkuIC+3U1CHHqVi+bwK6MzPAzrz4byc34IV62ye25+fy8PdeZBXAZ1kB0jTF1yE4lzx+tRf16aLQZxEkRb06P+PIjUhnIq+sLUWfbmq6hYoRLMJ4VxAb76HchDsJjhEoJkN4wJ+U1UEit1sPLxBKQBDJoX1gGCCaozM/PklRnP+j0dNgiSRkHSKVP9koJGcEtSRyY+waY/prEljNNm1fCqeE/NcW2/33rK2z1dPeoz+ZFyMihELWYx9yHLEwvLIgiNTWReU9HrRlZ6BcxBCphMYUKfMDNK2/FGdQxIp9WkkLYmxtj5a+dAjXzaZi8SwkOdrgyTAPJuE2t3Jw8ljWPYtGfQ7M7QyWC7/LtcCuPzRJBnfehdca6FcSJFb6kwJifGsfyVvvqBy+DeAlrkFgV31uYeujfj6z52vBx1/DWD54RsaL1wguH/de0fjc+sjfqV8iH7+niBLGqctw3kewVl2MW/LvI/GaXSHWzNOk72i9LYZMKE9ZAtMKCF7+Q4CsewgoAtoYQ1suVNbjJOV20Jb3JEVMwZ/ExWdTjsUdF7pIqRlD+GGKjqQzhHroO0qIdsmV+hEgB5lYm1tagm8bR5B2QZ2tu1p2992to1tK05fbGzHX29iJS+yrQXYJJFbeSEUovdxSxG8CZfknDSE+RsJ30WAybb+kMEc9GWcYQA412Tr1b3crr8ALFnycK5Y/2U3NX7fay5rLs7yCGwSapqASSqbVTi2OYllsxj84OIYukgwdkW9IH1I+rj0goS2ZsAtKfBCGAyks+nNQwOOoaGB1oh5sb3HmSUTv4USqVv9RP5SOCE5svEsTGYVCvTPZzXJbEf2VPb17NtZzZLsbdn7s49nWW7INfT5ITQ8dPPQvUOPDr09pJGGbhzaO4TYIaA1DPmGoH5gKJtmoz31LsB37e7a13W6680uTVdHT7KkLQUBE9wS3BncE5wJzgVfDWoNKBiIJp2t5RYmnU0U8K/bHxD9IVEOFvop4q5f7Ide1B8tyAWiBj6CtisIhf0FZC7UxI4uUeY7gRN1MhSdaSd4O4LO9KJElGEI1I6Zh9opxGKQGZmH2tFm4bthdk0U9bsxdhcUdY4fV0oITbAdBe1QAvZdSurXNR9yKxF3e4lRNm38tQib+2v4u/cG3hHmtpMLurb24LvBd4+1DV4Mu8sc+MjkhQ7+OzdfiLy7pmv1Fa2oO2lq4wPrKObug9hPHKSzaBn5CqqLV8Ib4cMQGfP+PJzzvOo560FKp1kz6MAXu8ySpZv7WMDqmQ5g7Ki3MeGUlycAq5LxkBF7dCNJ5gsdOJknvW5uitvNoSjCFphWQb1Gg0XCP1uHmMW0QSx5/dJMGTDlUlkuIwMqd8vdpKDUPUiLGnpnNsMHgSEoK2AR5EWxTEZ1JRkl1bJIOzN7MvszKJNpo5NpijpQqgvswrHvUHAbqqefbpLhNAFedLKo5SKYPa6AdmcV0P2scGp2fvmOOht9kRdxLoB55z9ctbZwvFyA9I2ggy0uZbJ3xczl9bGe3GrU1bnr2ifXD66fR/iCf5Mu9Chf/e6WO+KFDbnBDYakfvFKTd/nNq8PpVe2IH3fCSh+xo5l+zv0JNMOivIGE82h9Cl9TY9uyYJoppjLZrK5jKw3SJnNAb8jEPBnc7lhVuNgyebUPQL2MYLbyGfZXCagYTR+YzEWRowYbefMNtlGjNzmS6u8JEb8jGNYob2DIGHPHg0nyeMfj5oFwqt69ij2aAHyiF8PkMSgC3/CUwHwWIDw+yN94JrAbYH7A6yO8w/7b/bf6/+8/2U/Z9AAG5vLavyZgDaM/0EuxFRIrZzs0xynFfKmGCmh46TSp1AhOy+/ZzxWn8VmXW9mzZTWEefMOR1+ByjEBcwkUFe5gsh7XhfNbQpRdXeCkiej3/WlTbnGG2Bji1wfaXynM+LJg9+32Tz5T9xR3QrK6G6dbL/q3PZPXCDUMfiju+M+fSJhdQdTVzY+DYr3VBexCSzDIpbhaSzDUWiTy9Q+tZBkwsika/O0wdGe9T0QLbYvhjxyhKPLpe87fuqAZkfQAfWsw0v26ckZAtmOgbdjgG7ChjEQ8xPwda4PGfuwFfJ9Yh+McX3dFXKR4O9RIZHdNQFR+nzl+QpcVFlTgZWh2qJBf2d3trbI5x/Me3PZ7rx3Te3KGlyz6MpFsLZo0WZv3uH15gf9/uFstyOb7W7JQfO17sGs37tIl6z0yagk9rdzMecoSoqyI2HIknBkxO6Sat0A//lkN9CQP3/ohjq229F9ZfeN3awrq1xnj2Y1dLuHJuvMrs1+MPtIVqOHWWBEWX/3ICsn8uR7jfvC0tP5l/LwmjyQyJ+TecjnRfymy7vEC81eYGXzNe8idrTUclvJo7IMGBmYeVmU6/Jh+Zis4ZG8NEHbfEddIalUpK3NJkPGKd+8cqmrACmVKM4YmqsB8Ud2KdvSd10EFrO+hxISFZye5vF/ZRptUrIN/GeXtUKR3SrlqModMz35V2s6yibNJm+Msl2oDtDCEhARzBd31NIOOt2itdUN4VWLSxpd3JZtHNg0lhpb8eluZ9diyK2LLEmOj4Nlt+28/DMTRV/pXUlFKtD72FXDJptQEHTx+MrUTbtA9jr/Mi6RQClP330du9JtWMfZLz7a+MFnM25IMclYvwkmOcn8t3yLmeaYhhHDOgMyBv1ByDIOBupDgAGbgyFHMBgSrPut0Oox8WuZq5ibGLSIAbcEwYbg9iBkgoF4aDjJlThA9jpv4fBNwoHhgMGi4n3t/rRW1hD4sAZwkVAsBIIMF9TKWooVJDhhLWC0gjasRTqkTcfUES8CC44H52HBF2CBX7bOI4DfFaGqscRxBd5Lkr8mxlfB62M3owcKuPe90opIdaFDel0DKuDeBSm98xaETWwveuCdZwmmd/WF8nChNRQxR3O4TY1hzRIcc65g1oME2Wv2R3kfPmyVKNzEWcMmh9ThAM87XnbAahWwVeCoxqtS9a0qi6rkrl4rrIUhbn3Y7pa+OA40VeBpS7fB0tIjS+HSIciPJY+4Zlxwh2u3a58LIbMLuFzGslzv22rkVybNZjPQseZ1ozJvTMv4VuDTgE8fTkMdSgeTZS0zKlN4XBuW06g2LUciifwl5f02ELaVbOM2ZDOPETgvdGXr8pYusLsLHOsCXRtIc276ePkMTuyKZD5ytqsonLlYBs2GKEHPnBHmzr1MUQeEeP+M0ihqRnBTSmI+3UwgFBQC11wWogB75wd5qXk5HfPNpWa651Qbpm6nQIjQVV4nYJ0nctIsefZDXVWHs2PRIccX7xvf/tXhM0ifEzMDWV8guaLWlS8u7lm/9fqrV28WLQ6D2ecP3Vm2bSjHwueY23pSEW+h3Pj1wUtWfOmzdnP04x+/ZuyhO9ret3mttep3BG0ep5hLVweiic41Q12hWKa0IfNY45FLBV3C81+N/8npK8JUKg5mQNfIqo5aW8w/rxv/TjHfPSCq6IatVTcsYatP6iLikUMJiekSuuCPu8i4j97utUMD7+Oz2FPmZnIwF4e8x+sGoltKOrV0BEuLwiG9sdhtNjIZmUZrfjJTqU1HZKNgs0tuI9MutOP8sD3rkwngQa5gg+N9RR887wOHfYCh20WRLyzuiOyLHIwgJjITeTWCdJE+XpnptMpW8nU8jkv3Ww9Z4ZwVjFmBtTg9b6dT6krqMy9PzzN0U+BDuWnITZ2ZLZfnfklMnPZ4J2fUViKx4F25ixTjr+2QqVgvkLyyUUZ5TfPvRPYDN3+8cM29X7987dU3fn9q+jtJCsBKqFJ+55/Y0clPBMr7VTE/ve6GGx7e84N/fejvR0fP3UQgWY27F0T5SLofnNvV+LfZy/5B4QHBsqzieL6LGcYe9X1p0kc3ZHyZbAYZC/5CroC0X6iAx6WnpZckdF8/qIWAPuqNZqLoJ5H/iPwxgvZ5D3ph2Au8tjDf096XLGpZcwfoTizemzLG25luoRvqu7NCgM5mwvPKbnhoQG5BWTnil9TSgKCwJhrQfH+YF8BOAQij4gAYkPncVG5H7nSOrefAXA7k1G77KUpq2ezSNWN40qUTyOoYwkNKSjOzs8rD8cl5WP7k5gu6vWqg7ZiXRMs2pQsYQdQQ/QIaEE11Pv7u7EKr891j9cu/OTaw0I1X5uvOfXCBCeTHCwH45j8zKxfj4HzDQH5DIX7zZd9daMx/+3NT60Lpv3yrpSevYB++h+0vz3SCDsX+1mH7W89ezd7KomJ3vRs6fOAtH3jDBzxO8JjzKecfncjheNZx3IFet4KvmcEXzV8z/5MZPWV60QTlzEwGZqLYEodlOt+mRZ2ddq1RFMkipu89qzVKocCLICQbjMZK0q5llAaW7CIde21a1IqddB5WjzxlXuZprSZVkgiScye/n2fNiA+RuNJvcksh0V2QvVGJL4iF3YV9BdaICtco61Nki9EhFVX90Lq7Wwo5Z1TUfVndOtFikLauCxx4Hd+oysID6zyN3rxJTqvb0SabNlm1ctpWi5znVHJfaJHzLjwI2O8Rg2zvmrx17tqJa2/5zuHLxudJlaJNv3uQ4yvOWCXao1gkgCPpgUMfOPaDj35GpVNy4VC/aZIocVthW85W2fCJGI5vBrBsnyTcIMAuO3ijaDxvRCecp52Q9qOMGroWZC2WtodNs50serL7BWxgDpBx/MbxJwe6z/aY7SkbYkb3jOJYenQA8lp9v7WjLZuUyx0dbr1f9ouSP550a/tJByXch/Sor0dvZIblYSKDMpbpsDbdf6QEKBasVDKL3lof6OP7Qf8KK58Uk5C8KSYPJlk9StqVTQu82yfZqe50ynOUEPjMZEv2XBZemS5Pzs1SrHWr96Sek9B9H1c75cdxkKxMv7WAZIjA6Pr3yVZXqlyicSq6cJNksnVdi7rDJUXpEd8tVfZJIsldc3932fv3bLynceKjV38KdL0vEU6arnzIEVjl7DFZa1VTl8Xx0KZVe28QVdkqEv32dHXR/uuHy/bKi/f35b9wmd0VM5VM7d/cGGvXgHSCBf+6+vJpW+PNeSHT/JrkZlkSU4EEli0UITwxfHoYMsPCcHgYGTXOedl6/l/23jwwrqNIGH/db+7zzT0aSTNvNKc0kmY080Ya3c+2bMmyZcmxiR0nsp0AOTaHbREgXyCxCIQACdgsWSAsfDZXOBY2PuQjXBZLYnNEiQEnOBAnZgkkCxib/SAJIR79qvq9uWQnJLD732+X6LB6qqurq+vq6qqkv+DnvyweFqlumMSHfzP8wjB/1/JPLP/Scr7kahu9dp2mfjSSSsflRCQypBnAvR3Ix4f09UpaP+xtQ1Bjdttk7H4tr4K9temT9UeaSSnE2sz1yHK9vYFYdA319bLgkTCRaZTLCTmKX8Tczhxscw6sLWzeNcKFhTANy5gOOg57WrvJ6F4zn4P1g1GyzSarbdw3uttqTbkau0jdaEeXEhzDQ1nqEVPTOEavdvNRPqOFY8233HblZ45PqfuIex962/tWX/ERt63bku9yWHo9l9S7P/IWC3DAjW9f/bbPXLuz+Nh7L58+s3Mov222vJHt7EC7nduuuuSnRBNLEm1HdMN3OmD3ox7XlVemgq39Hzycc2WXgZwuwFl+Dva7jesiqxQ5/ZaKnHYZiM9KXrSSL1oPWB+28nVWYnIGnPS3TgLS2x34U4DeHzgYOBrgffVfqj9Uf6xek+4e7KZyy2wLbYlQe8i+TNazxCg9n8nUmX1ebwFktdfNZHWdXoqbzVxSTpbuO5JiUp9m75uMvJBVq5TEUkqVEj8YQ2mM0gqNAK6x2yuCtPb67Cxn1QUSGyfampnOgMTOXKeI+f1dgxL7Hsuw77LZ45W22Lfbd9h5e7rcM6FaeisPpar+kH38/EXFNxPepUStks7eVhLhC+V3uQ+WU42eLTCp8uFSUuJzuPGBG9/++a9fdYmOElVwY928S2mhJL/XFc+NVMvvU/dveccnth9mkps0gCR3Bc//qswStDvy135n7jJmT7XAGf+I9gbOzGW55x/krLDnnXiihaRQEHguPZ2m5nTSZhd4kc9guRni4nnZSGpyE3QWNdjdiflc1fkJ4T26Wd1xHY8eK9XJXPOrJSzs11sk9t3tY9/lOqyqX0cG4D+BvaycrTtXp62rk9hjLKVgQW0aw5/OTE4JL2ycPHNhLgPu3FTpsqtSlZY1qVFF9IUJDbX+zXc3LJI3XLZo0QYyh1tSk+Gg7oPmx4su2yAv2rDhLz/FbbiJZTrQJnaJdb4ev+2oErCEawfaD8J5y3InHuQ8QPnLgfIj/vX+a/28vuMTHV/q4A83f7+Z3tD87uZ7mnklMPYi1RjWU0zd5UVht0CZXA1q2kKt6Vba2jKS1mONjz1B3mgPEhsfbIpXJKpblagsTw20YZaTlEJq3pasxNVvrZ+u5218fZtsd0vH20gbC0CWDRjlTrHmQmGORYHgFExmFaE4qT6Sq8pMvKg4LN8O1HbF4AevftfJXZuqZN7SwnsE0/JMkxRZuWfjNaE7/jQ7dR351ZGPPnDFvy2QcQOFpfu25cZ2vWvLH2/y//ne9ysxYg5o/GnwFwa5J/Ct70uyFT2/ZCiZToLn58RYbRf2xe6p62nuebBHYzzoOup6wsXXxe1Yl36nuFvUiFy70E7N7Xm3XUMsvMbax0WDMmv2aQSKBr3JlNIIok51DtqUC4B4tWvAbgvtXaGudBePRedol5AhGY55BqewXM75yRrHoDbcwtRNGvvDPbqNdU9mrSGqH8NUPIJXo3o/uVjonv902RXoG5vduriK9tXx+mr7/y2v3HFs87vSI7UbcKwUsecfZxF7hf6D4K99mv8SaBT3AWvBYFX6xOUrBiEnTUtgHkhtoCAc0YjTE5KjXl1QtLmloLH+arO5JRSPGkxcVmZ3KSuA4Fl9siUdGYyMR/hIxMhK2gRbZNbyzMi3ROJxWYxI6fiW+Hyct8fJRJxsjZN4d8hHfC1yWewob2vFqPKm1uVV3tQ2gEbihAlhVuC78TmtUmpDKwjnYP+qxQ5LjDjD6qEoHWFKqRLZ30zWmPjYlyNbio86cs9WZ1alKtLntQqoXiiOtJ9mQui7059evv2C0qlm50iN9XfTbfddseziBVPPR/EZ3I5au68ezszb2L3Kkgc5P2xXGLaru355/WX1/CEt8WhjWsqrV7pGrUWusxvxajZpcElGfVBDSGLZSPLa5AeSn0yeTL6U1CXthBh4Qpr16eZlHXhUjssOvSD5OEI50Cdchw6UCFI/BLsbimRc5DQ+gnJhtJKyx1ImXu9TwyB45BzGZFAmGAz3e/wS2IdJkkymOXaRauRjskZm9UoaDQLWKzmiIXs0sxqqybWH0iEQi2eD88Ay6cltuSfOCEdrwihHMV+xe2G4kyXSPrpt6hRT9/5BJVKtVDt4SH0WkptkbV+Vu3r1QSWKQSPBmvKvYRiyV8JSdTz0bcWjO7506uE/b686jI3xNeuueqH4CIl+vxwWLX7Pu+f2mWPf/94CUXiVbUOfTKx/jJKG5Yk3E2FB7+P/POAUhAZUs+fkCNjgrH9SItAVGA7wCfiyLsDrAt4AtfH2EOnU6WBzDxgcUkyXUNo0YlMeAzbLssP/JLvV2yT63YdBdLK6I07W6MrMcRmOJrkWr47VlW/gjGRxxjhh3Gxkvbmw86rdOGikPviOT/DVQmfGppjEXrML6VIc62nlPgIUezbLajrjBebxU9nsCVadW3kMkqp6wlrpmKC891DLkFS64yaU9risTcK/qI2PqSHYYvBGkiNqP+TPYf/jIDZC5mXW/Jjc1WVpvWxFthv7IT/xrt5rvO7m4mNL1f6sf2Z9qz7CbKoQ+Tnrz9rEtXA/f5Brmj++39skMXati6SkBCE/sz9np9325Xaqi5k1oXCiOYZl+uPp8GCYotMihnlzONy8yUfSvkHfY75nfBq7b5fvAR9v97FmmQ6NkWvGnZA9iVCk0ayzctY60sjXeRojnKe1EdsKWmX2FNUTFCXBKlrpbuseK8U2OGetvPUwKbA62aWw/1MnsCXmJvb0Uq3OMzeotLVS+rGccXRjlEItGDxVaTONrYerun2UPFgkNuswBFQmfxruu+TqpTFXo0HqHlpx63DXIDa+Sq32di/9dM9VfdnWVZfSr46losN9g46ma1Zfd9u6jU3YAWvJ18aXidf1N2wu9U5o027kGrl2opftRnOzuRscS56zEx9WVzknD0ViUp2LGN3NbjrnJh8PkBWNlzde38j/tY48WEf+2kCONpCGOo0v7iCXOsj9DmJ3hBw06iaY2UPNGofb27TIAvS1cRagsJfzaUxcqsT1sthQx/kc7qDXJ9QHJZ8ApwK8mCS4muu8xGuwKYXKlcZWmZ3x3XEax38RFna3YgXKJ7GdVdbRza6+UpVi9GqTttxg7oxSmp41u2JlVLZt29aRwcZ+26rqIFVHhNpJQp/oiidAqnT59CVWx8A8a8vSSdtuG1j5uaXh7MDb41lPsP4T7p1ti62rxz7suv3U/oQr0O02WwzJQI9g4dc/Pp7YuXT1P6260pHviq5tWp1Je0L5iciy/S/uCdqXxK77bFekaZmk8v9zyP+6w6U6HOS32k1cnLtPdjcJwbAU8RvskiHij1BBaLSK2NmZmmLfBtp6OD927tAY9gd9IpMcDY5ZtNtAaHk4VrtVY+W8JMZ77aoC8GBPXgeRHbsdexynHeccWocjmVC8AqWAETptsycmkXlZm6Cj3CDzy/BNH8t2UxQvM5mAPiFSfjBT/TgWCUp+u3qJzmltIWTNGotLKh4csOpWrx5edNVHtbolkqleaxb69vYUb+22eanXS4K2dvL+nmWbCjnMPbmfuMkU1iPh9ipvioNNmDXwvGwBatyl+YSGxuuId5EZxGmYCwIZQsByFs4F7KbT6PeHOaUlRyiwy0SeMZ01UdNm21Ybtdl9xOCTvaDIYnxQeURpsEgBtQwUu2OwA9HtAXI2MB+ggUBzUqVOuZXnbOCRjZMnpvDpiEqgM3NII4VA7D1jJaejYjTi40aH+mSV9UHKkanVA4uuzycloFOoWaESGR206FbToLyu0Ov0ZZZI+gZ9fd+/9ZD3V8hUVN8AY0ZQFGSlyKW4YxhzOLc/xFqcnpYbbYLk8YeaJJOnxdPj+Ybnh56fe3Rw3AMkiE1MjIeCIhzApmD0m+yANmiM+8POlhamRsSYdLyFtBjc2CrLrjSb3RcMO1hDWzygZzmeazPpwDisnFM31gTO+HlsJzDr55WGAspZ3XZijh1XjM8PPjo3xd6Aqg8RUQtV9QkuP5Yp060qAMjuUXhHvBT1o9HNwzf+eHiJ/dIt+VVTvR39S29FbfTFVOEKUEB+8ost2dgdywcsCX3zuoODl4/dsn3t5lSqGCFbhr52a++1aj9MP/ZZA18iINu1ojsg2bWkVSuEmngrFrsRsZ31/gD1a74NxEiprWH1sjWE5a12hHaFaCiA7QJlKSE32TkCNE4ksGdwQsaulPLipfClexDbH23gsCXl7sSexGxC4+ATbYratrsiEpaoo4Lozrgpa51plJUiNqzxOra5ZN8BIHu1FW6KS2AT/Atrxo4WwbSR78GenRkjj6+5qJG9VCgb3KXWXkenyoVHK/VrTigxAGTlqVKTS+ylhLkIpaIBEceF/b7oRRt70Xf/eu3ETUELNvVqCNlMuvaOtNHSRBqUbqbET1atf0vyyl9g+0qPR+O2Dfy1f3CUtPXZ3fi7yzZ4/pusXxfwtxNk4WWgs8wgDWfkaKxBttbXN3l49hAMvP9x/hleo9byxQK+YFEvMoFcbIJdimAjX84DP7lB94Sw9gQ+HNNs0W3X7dDxdt0R3WM63sHrOFfMgo2ED9U1uYP1dXKd6tmwQIrFbJOEOoLlqWhdulzBd/bELNDr0dmHTrBo6JRSnHWQdfhVop3Y5gt7e1ViJa5XqU2R8+SIszMR6+yMJTqHJ4y21uJPYk7L+LjR2va7CS2J5/PxRGdnkX4SmwZ6PNj395Nt75UEH+97qdRX3EZuAx72ctMHdH5fI3sRiAlw1m/A+oF/D+wEDetmfbq8Go3swFbVO7Hl6gRHDTznx147+2WV2Tq7FWYLKmUpZKvJKmHq/m7jHqPGmC4JQnz+zXrDYBvFhyYH1QJHJcFX6nGr+GLktqbE6MY6s8WePssbgs0G+r2xTGFEHCX+nKuOeot354S2y0r6byWsxcdduddmPgL4oy3h4yj8RDSGAzaMR7uYlYyGMiF2nqCVzfZMV94zHdmp281aME3VMvkJ7BPEyj6w5rzV6b1lHiYriz+JOywWR5y0twFVrG1Yd8lt6yXLe21u4vXyPkEqHsItYPRnfAo4h7hrDwUFYrcb67xHmGY2cjrOCD8ZsHWqPshRZDSr1+C0K/YlIm0tI20lO627rdR6IaOdUJDGunBpRc38jUon5LIJQJstY3y8tJAJPnUfIu1li7mv9X2V1byPY714feQRdt6auGZikr0Og1+U3IbcIOgSQZTsNuLXhrEpFjBLhJXscpjtUiTSqAaFRvik/dsaPWgTFJONGqPc8FqH9bDGJMde7WTquFAjKwbm5CN+LCAWApnLcv57B5Wc/7pAVNoTmsVeIURtF2IIhVyWVJw1pyNr70yDh+pQGiKypCnml2Kux0PCiTnl4CpnVpV6aMF3p5WSBWPlkimpVO05LuujXuKQFCbX5/RKR3RyZz6RyOcTSWl4fdd3stFmONhrA82/1a59Ye2Goau1PBzlRELKvfKvD9Q1ZPJiI9W01Gm853/hSSRH+5T+zOQb2hVcHbdLFjRa8ictsWtD2rSWd2rx5nTG5QXbmbVlBq3MmRmlLSD0OIxRwh+Ps3ZPPCd4sD4U77Gq6sRMMPuWnZR8r1RzYmzsxIg6WnVmqtTGE9gRqtz9uKatJ2jq8kGvXKaTb6yvC/0A5VdTE80GIuRdK926v9AfMN57JZRu1vl0nWqMC9e7EtbbxH1GuTWxOj0SFqoQCd+i07MVeyS9jTkWVOWtRhTyYOtpOCccLI3R6HOwXuZNchOmkTdhl7YDPrnB6fOp6/SVD5mP7PTt9lHfYTJ6Z1k6MNFwtFS6sTs9p0r0M3Opct2c2iSs2qA3LB/Fxj/fkAx2moOjxReVtu2/a4yTp45tamjrNgV1gc/JTHjTpTkH0OH8cE+EluR3kI6C/Gji3n9QNCRaJdKEDboasX22zYOp7AYuuscx6zju4DNgyE84eAdrrVhvsI3TTZTSCcNmA2WOksHeRLY0kaZGxiI8kIiC1HdwNtaS18iM+TP43hm7ArMm6EfB0H+0fM/+MIpxog/nWXwZV5ciao0VRTh6ewnmpdFRz/n/crVaNEQvuciqularlmrc5kTzpS0eN/31MW+DsZW8OaJLer0N5pbi50Nmv16zWFyq7jn/MbBbR8n7FKs1HFVCm/WCS/pkw5cbDjfw1wy/c/iuYV41anij8A1l/2UBczCpUye3DoEv2rJs8bdgVf2wugGNcaYjHOQlVpRQzB3WGPbJbR2HlX6u+H0m1yt1tCHh2gsDXI4IOa5AVoUK2wt0U+FIge4o7CqcLcwXNIWYXUcMOrPSAIDHFtZqv2KG4gS+LdjJThnrTsybwK4eCjChZBZ8Egoj2hEK4Ey9Mdkukg28KDt9kqhc7myKafpCsQdiR2L8MzEixjIxOh3bGaMYgpNjE7HTMa0hFlu5otTMFSOnDzGnVWnmyp6o59T7tanqZuUbWUmKKdaMF7eWST2sclZp5qq8YsQ25iyMOlWKoy7ITV/4xoyZfq/R11wJYPAf+0F3IhMNdNCmpjqLQ+o02RLFp1vNwCUZbObaXHwmajdh0941629IXD55U8hK7S976zsDiU6dV9eSpuL1LuOK4k/7MZ/PSyPWHGvxWvwp9nPFdvfWRWrr89HLr756Y2KS9f4l/jfc+1f///f+/Xt6/zr+Z3r/rr78gt6/7dJr9P5lbsPf0/z3/LeYM0Hmvwq+MvYxz5GrsLvEuf2tabzHPidHQN8cs//M/qKd/3jqYOpoir80dXXqHSlefRPn4n1BJksFUD4xpm7jwCrJ+ZcOxpsla9Lc8h34NccMVHQNDbKDyODR7SC7CCVKzTvc3EZZcQ7TaXQO0+gcptE5TKNzmGZeHZaRSpMN4+lN6SOsOw6X3p3ek55Ng7OYTueTNhbiEWU3Jm885n7GfdbNu+W6LTHCxQB0TBRVZ5EVDRJhBg6LBgnitAjuoSiKdCdjGB7rFVBRKV0/VVb1U08E5iZL5eSEh6rLnJbYhfFIyV5irdMrhoHKJiyCvEBkXFS+lFupK6xCbys+C/6izyrk2itChImKS29sRJkBRrjGK/T+5UqnabQ4WiM1rmciYeSyf4pt/DkyiKJXG2HP/8j2fP2DXBT2ugE2/Z1RMGKT2u9rT2pf0moxv1TsgE3uaCnbVEG2kxhPCqubHDZHvl3tTx6qKmy7L6kohhjsidKwnm/gOTmdTOI+J3Gfk7jPSblnUEoqNytmTHHesCl5JEm5JOGSu5N7krNJ2OVknvWdMLt80rRzJ+ieMNtzW50c3OImnBt22a1c+QPsOjUkwL539yoeq6cpJk3XEa6OLGZP8TPg0TLXdaPy/kWVBVOKIDg6tbCgrdL6c64m8Y4ZQxfb69IN6qu/Sc6V3yRXzEP6RzQPfVaH1KY1J4rPqhrhknVbGo1gMHYEouTdK7y6l8l72U6fkGxBbY3oh30OX3X+xXQLbH5nomRDCfQW5oO9LAcFIdcjPcn/F0+fqP9NPe32L/fTvxiI3+DkPRY7hnX0YBAZ9nGNHmYsBFknVvG8j9zsIxrfvb4ZX+n42zQ+vyEoW91SEB2ffVplt00WQeKu0b9Tj31d0aM+qyWiNqOlnJYYeG3Yyh4HuCWrAQ1Ti1P22u0std3JGozUR1mDEXz65EyXniSpVYQfKiW2Tk0BsaeOVsS4csewbWpKvRDNZgePnsH3IlPbYDempvBpko14HBHicPcSTyQPu8A2gSil8nL0lqTJKfiK94yaHltraUydJDqbO3tc063RGGKJYo7MFb+yxuMhl5Db7THiLR5+QnL4iRd9Q3Z/AGfJDp5JhNsmO38Wfi5MT4aeD9EveQ95j3n5OvQL6+s94nfYOTLAYdGi834wsEt4QKCsn69RCe/H6upfNbR//mGBtcdk5YMdSungbdu2LYjVe/Wlht16X6TSZ7R/+XtuXb50aPn/+fzS8N42e2CpRUu+/u9Gq9xvN/Gd71x95fpLbnv32iv+eVneuTtqmWpfHEv2964b6UAe4rH/Md8HvkiYawGB/pe99f5FbuCVOvA24lwrrEYEn8PIJdilBgVz2gB8ZIIRRjAn7E2hJupswnWlUQ6AWTggcARDLZu53ZxGkQ1buWmwHBUfzWji+Hq9GOcxKGDzG22ulC2Dn1+CFyvPOPiBECarb3JscTzg0OC/pR3bWSO4eYfeBCY9mZBtEzY6bSP4Zn7WdtymMYKPvsJmy0uKMbCxZAzitzOOXA5cHeF8NvvErFD6Rzze4BNg09IcCzEAvQVtTXQh6hBiNeEFDfYhTTjgj9rS0wW+r/hwKXZVfJj0WpwxFnMgvQ94xHXrQ57iI+tEj0fk88WXQ3dWQll3BomeGELv6rXBr6jWpXeFin++MjfmLbq9K3P/Qn7vHctduTm3UvUVdwEP9pAvHPCIIG8xiXJ/vBWdh+P7BTfGvc7JYU+dFBPhN5DIdZKxo66juYMHA10I0DhYg0ldnNXLammXDsWPxSlLknODo6Hcz7pBAYjzz+8PRqUCjhvtkKR14jXiXSJvEgMi/aH4c/FlkeeFAtlZmC2cLpwraLiCUJgoTBc0Fq1YaMhmZJg8I2ckCdNq05mzGU09n2nLKhMkMJwFR9/uVpxSU6BRUjzShm8oBwc21Ul2O4lz3EZsOl8byqt2LgNiRpB3pHelKRgJZjAIohxLozE566TgdiBPnx9FUUhWJZeR90UlGf4oYc1pujO6O7oH+09tm5qrPII+A4dtrrrg1diZx88Ip57A2w04gQ9tS5U6FrBq6MpDZyaENikPn9kflZwM5V5NLXpVDuUnPBXRjxec/UR57ay8lal66sz6CKsvncmuDalsRzQR0g2tvueQx5PIdI1cd0V94qqV6WaH0eV2G93y5b0W//o1BXr0ppzf8dX+Bn29Xlp82fE/9bd29rcvGWzK9K/Y5DUGZ+/tEuyh7i6l/vf8N4iXPKvdxEW5+w6EBTDlbfj0VPn+vGyPJCQm2JQaxUbckYjGJBtL0RS2R2AJHlJcQx+7tHRY8HDjc3ONE1S/xsIKmLlhY3dZyGbLVsu0Re18GmcpLxUdC3L9iTnUrxhAnVPzWir3a+WUpIs8HCbPrh7SBZOx9qmdETCVIuGl8ls+qtUtloAODX3nhVt6ll8dSCr2ER+7qpCvxFvu1TaAQPs6+t6nZTucI5fYkZcw15DqrKqfPVPf6BMbUS1a4ljM2xWJRGjEiZX+Pc9oiGargRiEGBcHbRcPNYp+jEfsU8tVirDyI2h5osfC93DgoZxTjE4wREVRuW9Ei6Rkbc4Js3Oo8bKM8bjBU5NHJ7ODp2aFOZUqJZpccCukVM/2sDtIzPom9x6+m9Glzne56F6+c8x9553NiYiTPPvYZQpp+r9qWNz8FtLuuebDc33F+zf2WZW7NGpj90Axrp3UYx2Tc7K5JS1p/e6A1Og2g247KCZNpraAAyO79ZwTjnFMiUnPxGmbrEHKmALotwWIJ85uhEKKxd8YwuIYaJajMSiiMSii0c9ohT1nMECwSdwiPibygkgEsNBnxeOiRsy4xWQmSZMs2m0qOaA1V0KKlW8k1ZdAVInVl2+CSla+MOtnNvwcGPGzrJBryeTDPJ1Z/NvY+ePwFyUNJ4vZ24OzeMuezoFqyCr7EMkvrB8N5C//oBSS9iXyqlKm7/71yo1Xi5b+fjTx7tWZU8/294ND9+t7/RYhRYMrLr8y9map7fZOtOteVL+1fSznqNe+4z2Xr3MYFdvORL8Fe9NMlsnLf2Z+zvyime82LzdTTAUBv40lg9xl+IThSwb+LgPR2wm6czQRCumxSEDaw5s9XmJvIK4GHas02cB7k40YN4oAs1s1hgPeoEeX1KOp5pOTiYQMyuGxBNmUIDxNEKsmEfOwoLeaaSXAn2dDZCJEzNisJgybrTkIiLbwHF4671PK6cpeg1WSla3A7RGNvMAbU/Uozhu4MIxT7uT3+8MSfj8IRv9u9jStlDL9RO2DUjwhZ/ClzORUuQDvUZYpVf69qgAvu8bHKNDTWD9fQLWOyQ+sJgUpldP1VFlVpaq7+bBekTNSmoTptzzEbxQ/zv/kmvW3vPOya+Tuy/iPJ5wGkCIB24qP7FhpIwH+qxGbNhz/8ja5syBveVMhaw+7jXVf/Hz4X743+6nQ5xW546cO+h4W43xZNtcbQk2SURS8GH9m0pfVsKzvlaVv1v+o/hf1/LSRYC/atJGPaJ3gUtkX4TVKGESvkQswPWrQGA6KsjUgYeaDdp+G2eUHrHYJVCirHeJvlKY1OzWU0wjwbVZzXHNaozPwmiha3jNWr+TEawXZZJLBMrdLdlbBWvaZrJKI7YXIyE4TmWA9hnabNKbD5N13shTGbQsKCKi+c+2/qo5S5Qp1m3LbisWpKx6TvhJYRYmG9atz9D2WJa3SbX8w2brIMnubRf+2u8LtxzTdlz56R9+yo8Qi2fHKxmOVin/6+ENPZ+Jedj6s9HKwi8LcwQc5CgR1+xSCBoHMXw6TBz0k6Sl4Tnp4fDdE30HJA5jJI4LHawQLXQNHwMi5mM3uwyMAZitILhvPReSg3JyVgjJ4O0EbuyS0GAyHlUYsrPeOC8g1ayDMhp82YDcs3sBINakW7DnKXsKXu+hMYcfducHSOy3MztlWshRKIaXSpSFTgGoyAL18+dr3vHkK7w8NQn7dWHbcstjfcf39/Pb333T71je/lHXjLeIHhwLSO8dvubcnN448Z6JBoMsmLkDaZG+dodlAebueJDg9Qc/R4NJrMfNuhlrsfID5gVYOpPgBj+D0YtPA5/frTRgLPCffZbZLhqTglAx+l1cyCL5GSS/avJLe72uSDC6/i550EZ3L66IJ9yfctMs97KZJD3nJQ37mJdd4idFb5232/h+vxmzUkcKTOvJB3X26r+j4H+rI/TpyUve8jhZ0I7r1Ov6ogTxo+IHhSQOPfW3TQE3eq9Mb3B4XeKycepnBlcwLUUn2QcvjOKflGmyHSeedabAx2HWXUmiAZTxNobZlHSrwN5bMwv6vUnmAjWX5PZsmCav9iHUCQIijG9nV2eXKsWIA9PLi4/nA5HKx/3DMrw98s+HbYY+tnga9zXW9Pzk4EWymXq82bukjh4tjK32Ctny/EYKz7+L2yyYtiA5qNhOOqciwyew2mcxtpn4TfQdHIhhI40xGbJogOkBeOsxH8C6PXaQS+MkI6tZMTJwO90t5no/F5tkzfRvIW5b1ek5P9B6B+eVK9wXBJGLTsD0maoIz/MS2M2pNoPI7fbTAlLAGZopNVR7jAz1KD/H15SzTfJiGio/Gr+/obXA4in4ibdgYtDs85KRmsKitD2+ctZL5Vm/f5xV7y01/D2uPcM/Kdh6dFq3T46Rmg9PhZAlvsLl6vUFummiiTfWlS45Am75fT9/hIBFHDvDX69DBE228YDMcYQYoXok7Wa6TQXbvQTYgHg7siDQvag1OPV4Pafb5Zb9KH3+ZPtie8Jyf+GNWhT4Al9qwrgHdrd+jp3qVPg/V0ucR1D14Y6oSqkQnNM+qacXMNLwaK1PKUy5jUPYC6O/vOVR8O5Eu2xh0CEC14qOJf0JSMmuf3HjZ8R6kX13PFxxFHVCz+C99YLbppVLO0yP0DqBnHSeSHtmv1WJGNT/q2+C71cdrPR4P8JbH7UHSBhTespoaTfRSN+HdLjd18m6Ty8giOQ0y64wjGlxSpoFsbtjaQKcbdjbsbuAbGjxVDMhuHpEDgyyiwSMPYrAAJGXUKxu88J9N8ibtLmkHGBlgXqS9u7waD+8NeAATE+s+6vQEpQkM4AluEUuguU0gcLQH8Pw2MUZ1VRhVNvEKqx4my+5Ut+OJKbXlRznTUX1apdxpn8liG/PZEgcz4cuV29CxLMjqXQIjgLgxWJTo7KrdqlLaKWzSHfff5RFidnPxLxX+Lj664rK33d4+Mb7ybbfQD92QSgjNdTbk9f7PC0Xd16+W7+JKPC+yWNzjmLv3khy1OSSjqc5E/2IiBoffQV9ykISuS0fjpJNQi6cBCzkhGRqwPTE1e+0kRKiNEJ8BH6mJjbARjT70n7lSbHafhfWKOQA8bbUbDsOZsfgIlpcAARRkCSIHtmuJNtygdCyzAnA7ViA8beF3WnZb9lh4C9AWTaynJ8+oiev4alHJUQeZyGipRFFyLEyC0hEfpYEBwHvL1R0SXSVVlXeVpYP4g0vygx9/x+VLZZez78aJVOLH37yhJCIGisddhcVvffvHlsqThnv6Otd810sagIJfUGNQoMv7tBs5O+cFfX6XnEiEukLDId7XSL5vO2l73sYfM/3M9JyJP6b7me45Hf99cpI8DwihfVpX5wqWgm8uFnwzzfh3CaQ69Bbx1r166G32wtAbe4q3Te0iXRV9w3rUHl++Envr+5C8dPdoLD/8sY8N5/dumvzWt3TO4X6Pmf968c9Xp7+58a77p+67723vS5JFxSPJtc3NH0ndc303W3MxqAmRp7W3cmZYdT33pgc5O9gwdSHlfsZsdkiuO+vsxjut/GH6KVng7sQaYmJW0lm8dwoC6LyhA5yd2G+xpP88eSaLOR+q5MJD8fTxUmJSJYVDGyFhbfUztqfHCl2rVnV1rSr+55uKM6St+BT+gv9pvlhYNY4/f5tcfmfXOPvxIjivlV12ATEWAFv+TqO9zlZ3pwvQnQEUlSw/E2As2AB5nQUxtiPGtgsxPgN7cBGUYyTi0tegrGBYGCvOF2fedPMH8MfxzsKY5s8KlmNjxS+Syx/vGl9V6BwfU2Ifbyuu5i6Zx15NnzxAhVgKjZxzsrO1S+Lqdf4gL/OyXpB4I8sUNjn8ksPo98gWHXt15KiT/Ab4YvEY/bp6PmiwAdFJ1zwhE4RsJbP4HOU4OY3tRWy2Ha5drgdcvOswSd/JpSfnBlnYGlSIw9eNZmE6MHfilNIqT6nbf+LUUbZml155jFV6ksXetjGf38u+XmL62vXXXy/FcoZF0tUbN24svj1KOv0JoyZW52o3uj3x+LL6tFYbCnpadA5Yc/FbmiVkRDsCuwTOgt1oMNj+mZjtGmLQwO5wgNfcU+dnSXoOJSOzNoHJc6CrOnsJGZnq/kn3jYWOFdsaXh6Z0nzxqvGl2z70IUbL4lHNj0ir9kdgdYmy/aT2eYz889NEw2k1hEufOjVH0rnA3ByY/5MghfLhLtJa/GPxK6Tn99pN905PMxgnAEZPCcbPNM9pKOW1AIPyF8IIx7p8YdJT/Erxj/LvSY/mR/feMH0hHvR5CtsAiOBXyqXnEEZgLqfA0CcAEdIq/754lKzTdt3A0LgAD/IcoTzVcNPg/CIetTDC+kQM8Tj6e5nYAcqK6RvuRRibAMZnAQZW60n+l56AkfucljyuJccoyCcw3cB+09NpXqfRngbzDPDT8YDgqbnjc8KpyeNsqaeyc1mBTcP+D/DVw6q7yGfl0y8UT8i//x3gfOut95bxrsy5WI7BnKpIfI4nT/AErHydhp8GKui1VMOf1hEdYRNO4ozKhHNZnFKZj2gTsDScrfj472BxrS+cZjt1w723Ym96d3EZ9+f534MqGZITNrX7SJ07wFnxeQhvHQS9p6+3aGljY8BuydiIzR8A2j01eWrWkUvPzTm7SfqRyUcmZ089NQm+uA/spDjzBmszLNQbsz8vbuyyXqa1Foo/bjdrteb2X186ufzNa9u/Eg+bg7zHoxFt/f+atgW1vhverZztd/HnufdpvwZmcpNs02moVktg1ZTosBbBKVjxKXyiAoyO2YOuWD7m0fveV3yRGHfv5s/f+s1bW7/6NbSvivuKy8gt838GOFauT643G01APoQC0PRmi8mqNxr0Og3R6rn0CQAmIOxuZJEn5k4pk8BcMIeWj/A5X5eV5LsSeS25RZmjuLX44u7dxDilTP3orW1f+2rrrfPznFAc1u7RXuuMYydih56uoFcDPi7ZwtOUbMhzqVgkIoOAyGMcE8ZfURzmn+a/B+NblPEEm7VZDwFTLenXxmAojIRxKY7T2nQvwTgvjrOeJA1kN9c4w9sLpHCY3gfW1o5ewvXmox74zGSeG5xUPjf/rKZeux4+l1I/NwrwG2Qn3d6xo4Nu7OjgOJk+kCRJDj9CUtvyDK9UcUxr064szWeb45GuNrSDzs709sbjiJkyDnsLleDDuBEY55ZtdGfH7o49HTzXkaprUlBS4B6rhkvXgbvEceaDvCWfb29HoFxpXDVcGIcFH717acs352fhpOTnH55pSQl6RksYv7p4u3advh7G+8CVTFh/Tn7A1ns3+Qn5LDdwiNp7Qj20pxF1gHEkRdgzwRi73XRIMc/h+TMzIylKuoGUB5oJiRmaORDwKUAb/gfwVxVv5zdpbwX4rQp87oMKfO6TgNeILFChW+ymO4A1seBBt/nw/O9lB0z0TPZslu7KPpA9kuWzGvhXNg9s2adwnqg6zyTOM6nSvh72ehvba3/VXvtnqD1LsoDgQcrl03Y7I9agStdx2OelbJ/b4DM660nAqnsv7WCxIL1BGu/Y1EGFjomOzR1bO5StAWfzoGzu6GhsBAZoJ+0qA4Bxru5BPfDANrYH/loeoPP/PZPPw+cUHhgHHljKxrUp4+gfcK8OUns7OdJODs//Zqa9PZVCJtiWZ3CPVcOFvV1fgvvbmfa0Pl6Ge6waLoyLwzinbKH2zI4MdWY64m2MsxjM4RqYK+mzOHY/lbsBgWdnurvr60tjx4vDNXBXUnTKBNmEZODa29vaKvxaXxytgbuGfgvGBlTKWuFEA00p15GtD+CHVLxHa+CvYfABFzve8P1qRpLayng3gyvwsj4MY+twrNBIkcYh2U4J1yV0Zbrkrs1dW7t0yDhdneEW9jl1f2DP+Und5+CzsHdC3PrEFHLLeu4rcJjX7eVZbWG70SZxsdkY3QNfjsf4w/NPHowlohGZRksH6Y+yNxoROJlPynqTNJjclNya5JOURB8EywLYMw2rwlMGu5diMmUhzsF/GOe7Gc5r9vJxJeCcx+oEYnw2rmmIxxFZe5RciG+C4ZvYlNia4BMX4LstnyrhC/vxMtuPOnU/kDf8e0mXUtY1L3YRTVfB4VR2UMGzOMpPMrncrnyGPM3kFOXiCcFYkVMLYV9Kseda3V7SxzJ1DSZpuo9wfctFnwr8IrAvJY+osFOFWti3A52dzjhZx+TAz8il5Etcy16ynOVcmCX8vs/qkQ7PP3do+RJ/WCZk2YP0PiQCEEDlxdv5Se31AGM9kws/Az0bkK10vgv2qsPdIFMiqXQr8zxgpbmfyZ9AlfxpnSH2HMmhrrGRTqx7vKlzSycVO4GnvzbT2Ql6hCgsUpJJi8HBWMzgpBU43PcBTgDgSET6BuBJ5h+Fw+DxlCQZfGbN/GldVHeXM25dxT7zBPlvkN9+2QLodqIMsXfBtsFnmaxS5hkrLuN/ofkNzJNRPsN9FAgYlAXePkEemCDcxHirXubJRGWhTA6BZtG5ET/ruLrOHzA5S+yjZBTlLOHGhh3ZGjm7DGhTYGvqqNHDZdqYyJ5O0lAiR0UPF8d0buQTZS7bnMbF9hynIIsre74MZGmB8VOHKnNz6rjOTIOrSj8y3J8q434P4P4+ruEAJfZLyaWAyCE4jJep2DMsqvE/V8b/HtiTT3Ix/NwgGWTKhUws3ryYHp5/ZmZxJmlQDy8DwNZxe/U6QM82KbKbzP9oZulSvV6V3cuAdyvr0Fl/fkl5VHt7OCyX9i5VHK2GR9fyIXW9K4dq6TJaTRe6lg6q4/JtidrzSP/AxtWrZ+sedVxLl6m+PG7+P2HctdobYFxWHRdTdcAOfNwm+awVHQDyjv6ByTsG03aW3M3GGsEu5Tqj5gCjcV6BC2PfivLN+lMm3+555Dso3+ZPg3z7vLyaT8kDi6SUnM7Bl1ArfEmmpNR0MAhfGhrgS10A/g1c1tS0zQZfLBb4YjRJZ1PzKZpOjafoMymC37ek+BShNAJ2xMFmfmtqTwp27OShVEoU4Ujjley+nryoaACHtFUku/EiO2BBrsS4eT6Plh6rSFiOoqPIUM+/bgLlDteo2lB7gEfCe0k/MriTCAPiwDMDZwfmB7RXDgyUtOUg++wQ8Nf72Wcl1T46AZ/17iUdyoF/cYZZnOxIIZ+0w7mYYPvVqPL7L1G/yi6yFEXMlqXbl+5YyruXLhWEsn4dgjPyfvYZSf1MC9OvZGcBZNFjM4VCKFTSr+3FY9Xw6Trei/b4XjIAtDkEimZgUDAzI1LhnyGwOapgq7YJ8k8Htj0t81kcbCMr49uJKtsIx6Wb68PVduwY9ngCeHnVNqpXxwXcZrIAnu52BZ6QUOAx+Xct0l52gc0nIWAFPrXnSb4iBtm+zT8Hc12HMHAuhEHrFRjzPwUYOTlKMYl2gqUzKHfzBk4MIRYKMtQuAudUgE6WcTtWvVagyTfUNSSr1zr/m+IxOFPltdJ1JKqOczpq1zpaA0/Rxzgu1Rqqgvd7OKM3VcFbQ9LqOK+vGh6cT/21jOeCCs/RIVhvci9Y2XjBpM/LBbK1MF3YVeCzhUIQpEA3W2Ve1VcIYyXw/NuZfd+pwkBbM7SXsJK9FrCguZGRdnBkyPKyFqmZn+kEZf6TNA46QQQezsiyvF3ms3IPzmrvZydINbOr511fnvckNaHtDGqEmxhl842V52P2YnFMr9A4qOqRxYotIzNbRp8/ixW+exobqmyZlXDG3s7sjU71M2tUOk6MtjVV6Ng4/0vtJ9g6Qqpu24H6EHVvKtYAAtEObuIC3Yv6pIvh36Xq+P8q4Z9P14NmJ9ka/BuBzz/B8A+p5+bJ0t7HHLRWD3YxnLvUcdmSvGdgyzgDb1bBA95E+eHZS6LsCbjglLhorN6qnHAG91g1XBjfp8JtT8dN1XBHa+CuoWfUcYkkA1ell6rhraHDZXnR4K6MmwDanmM6RGQ2c4gXS35+JmLmy37+KNjHh3SPwrgC8zMf5/aqcnQfWcuNgU3DDQykwSLm0hGzRub7WfJNU0zqR2PY3p/up1jr/mw/P9i/qX9r/67+0/3afkray8Yxk/4lmXEBXiLDC3SbBjAb6lIxU/Zawe19F+B2D1jvrdyb5ICG50aHELlZzPlH/DT8mNycksZYvngkJo3JRpe0a4zYx0Jjm8fOjmm2jp0bo2ML8YMp8YSoNFmIYyPvK9EueiHtPlfG7wnu3zjFI/pP0L5jqndhxW4r4FrQPfHjcVCaTx6IJ2NRGX4CxyIWRaIucIRiNY5FxQ9aiFfwDeJ1N8Nr0V4e0+kPgIgRkwSxaEwmAAvKvS5kVFxAW2m+yGRgWNXZS0EGumUj5RIJcH1poiTylL1MAN8GmLzrVsfrUY6gD/7woWxHpBmsiKqTy5XnYPIhXGX71uNn/iib2pMuF6gQGF0tIipzrS/PdZJ7Bf7QuJeyettms1XiunNpmLGTxbLzpbMKElj7JJuvSZ2vE+aLHKJburZ3ne3ikVamrg42LXgUNaIVP78C/I+b2Lw96rz3MNvCRlix0LpcG7oemdKkzCdAPfwkO/dNqtz571Js4uRMVwdpUu3bFcUx7D1Vgg26dlo5945cW1NjrV5/kunkJlWv/7eq1zfC/kQP8b7+PlwAFs8yMfh8jZrIq7Rn8zEfp0fV7dOqr4PxiEZZoFx3IQLWtzI/kFZdlXrOUYdXrQvk3nHF51yR6bBU6YAVxWPV6wId/gVlXanWmnX90/xpTZjtTaTKt0PfSQZVxHynJf1abY3vtHr+WXqC7UevEqMCsy12kPTJdoekuMvYsLKvEz9Guitqtjwn6IQw+rLKnEBLGf4g7iVL2N20Pi8sIekl40vOLuFh8p4euUq/rwbb6ARbV2/VfjlBtx3vO9dHYdZgsGQzsrWxc83mEcJ0GYuZuikZluGYbh/eMbxrmOeGhzs6FDVbtT7dI8ocYPvfHVUo00huBsntoKCXmQcrpaVBaReWgfmdHJYk+DfaP+10gQiHowC7z5qVbO0/10/7CckvFNyT+Zo9qMKzidksbvDuyeDI+AjlRoY7tKXgC4wvLMDvVKSC3zI5gxFnhl9uK1bS7Ua85GlXXpbNDgm2FR+sbpL5rbDBZCfzdj+FW1tGbFuJV9k+lXgD5N1J7iGyu7xffUDznUtU9qDj7AU8bN04SY9nxifGN49ruPHleDBVTlLP9DbVIC3tZYmPYB0nG5UdfR9AT8h+enzkHC5+Me6oHaMvLHDQXTnnKcUnHwX5YmF4RlX5slbl4QRJKDzcEq0z1PBwfP7/0Y+zz/Qpn5l/Aj4DvhFr2mO2SaoNDZ+NNLqJ+lnlDI6CLLCwMxhV+fczJd806jfWyAz6cc350hwV2cIFAjZbZdwonOkqeHCmv6SOiyyAd4z+uAIPzvSH1XENjbXwRmvgraH71HHxRC28UfqrKnhrSjKCC4nV8DLFa7VfYPBibNwos/OtGJnozUejZf04WLxW08F/Ccb1q+N6SuPSzZ7G8rgM4FcN71Ilxov81L27GwTgsqildIYHQedUw7yU5lUc23pspBrHWpgVX0RSUVTGLYS3hq4q+0CeKrmYmT+t/QI7k7EqO8+LsVFRRneA75dzLYp7yvCcf1bTwey9ftWmeka1DU6DvbcO9ffgYCaKagp1pdMncZmonQOJ8boMP0LSC+VHKv9quEboC0x+WDCuMULcI8MM0W0l+0/BVSzj+gT3K9X++xX3fe5OOcXTbqxb0C3XBeFLPCVNlPrq7ere0z3brdsKPzzQzXeTOCvFXJDicCj38aD4Ma/L5pZ2dGKgC9bHRsh1ZpeEgWA5PhHfHNfOosXGxWP2UqhRkb2DqXzZbEQ8BbDL9un+G/CMM/weJ/egLbSXOS/ooUcspQgEW5cL7LM/aDeAP7pBGc99ueTDtAR1PlBGkRofRoBzvI/xTFw9x0psmJhSMb2uwgsu0Nl/QJ5R4MI4C4MrEKUcfSauaYuLaqAQxjvnf6n/g74d4CYUu5X+G5lR8MjlBBiGyuC+Ch6O+WcBD7ThBpTx5CNK3JOk2cUL195uTMCnMgvingvnuZvNE5CtxJ4H/yrPppLKU01ebK672VxNspsIWHZ/S2Z7hucyGTZf+mLz6X5enu8eeozcwaXkekq2DhNheNMw3Tn8wPARVKlsckqHKrNvmyrdHSg4rC/jcA/DoUMOA7suHl+8aTEvLJYXP7OYt8O3+cU8t5jhQ+lgFUJTCo8oOL1Uxukk/RbIce9eUlDiVM/N9OZDYiVOtXDuk2Qn7uVekvsGwCbzD850Znz+yngn+OlKHDKh7L2WV+VFb95kqPCIA3mJyZUBlUd+Xo73Uq4yzga66kEWq75Enf8uVVctI8sUtl6+JN5do6vSYP8+gzhbL1dttP/LsbuJRZiAZCLCEOGGBiKd1fE7ZZ5z5XnugXk+qcSVLyGXqHHl8eXKTFVx5YVz3cPmatxHyRhOZqZEGCXgHaqz4XTKPsB8e9i61qjrultdl2LRH8RrigauZl2O4jL+DNuLQXVdX0W5tZeg/wAf6M5pPdXnG7wVbVafgvFJNv4EuRnW1L6XBL6Je80FsJY8piEHMgE5sDmwNbA7sCeg5wJeN6eGUdieemCNN2g/BnBkBQ7zJ7J7if+byAOcH9P1Y0lJ9k/49/h5LCS31c/v8cNf3CYzE1lTJVhh2Pcs44+kuu93qPse9NOqOIgHZMgNjD/kKluARdJ/OdPgJZzqj4TBFqiCB7bA3So8n99krIZ3rBoe2AJfUcd5VGCluMaxmnh7JU6SzlTH273MHjpXtoeAInifAPveWjKIWuFHhW+aI4pFpJhE+cqZ/kz5XD1JPguA6+HzOSQqhXX+YCaXU46WwjVVPPCZMg88yXjAD59DJsDJSlygfgg+c8X8/+OfZp9huRbkDPuMdy+V8QzT+VMzcj+LHKt7BB4xb2Jre0Dls+/C2kTFPlRYJzE/e0ifBxeb2T0lHoU/sLsv7fXgRb1LXtLTnOSSNJ4ghGDmZ0d3JpNMJuJBIdDMupPEW3p0lPWc6iYnMQk6mU2HOkxNd3gsJJlIaN6r0+Hb9fTc4BxWksYszzmSnszlcucns0/P5YS5bDqbFh7Br7n0bXdpHnpIuOuhhzoyrnyXUsdygCqFWW000tROMf1ReXes8zi6PPjePUiwi94A6WIZPJfe/IEPDFz/4Yl39/S5otlgoKVR0GksDm9jbMsWt9DXcv5JsdUaMJvIFWsnSeGqm1ffdmlre7rLlww67f6Qw9Bod7jN9nRnMbhh7YZibLLOZY9GiU5vrfONna+hTze3Rm5vbeW68qlUU7TO7Anbo6EojbYUKJcX8jTf1hJqNeXfW+iOvjdMhcY79ARIceqp7PnsKaQFIwNQ4SmFCvBfNo3rzg3wr7LiRrXSZ/WKlWqfiz+oXXTdB8cuXPSHP1y96A98gP/xVSvePt58sRV/6qpXflezXHr1VWOw3hTYJD+H9Sa4q+RORzQiCDprJBKCv4wJVmK1NjTrdawTrGfA1xAJR+0OQTC68mHe3+g16I15HdY8yinFnGD/u+dyLBPr/OSjSqe3M5PZNP7g7MbavMpzKDWlV4jlSTwi1pFw3ssKGmDzGRdmKGt/fv9Hnjy4PXjJurtG5OLnSOKq+4q/Lpre32jd8bG/kvf/+7P7briZ3PnTrVeuLmTeumEHmTT0kHV3FTtfeThG5cab6fArn/x08eFXgje+vRwf/Cn45zqMLah2UlUuFMg4zJVxH6A723e308PzD820J02eyj3bFSDrqnKhQNap9j21Lwthzxm5K1uylQTUG3qxBJumNTolnsE1J+1CRT4pZ/7mMsyfMHu8RW6g3CJhEfuyddH0ot2L9izScYvk+qhMyaIF9osyV1iZS0jYHqF/ZLC+p9kDsNr38qzvhRBokLi2tlhcprvxOi7FAtBuv8SlEgwjdDyZrGY4MXgtzI4+gfYmwHuYx0KIq/bywyyeUVcvycM7h3ezSAN4DlRW382wUL/J5ZU4WYB/DWGexbUpSgZQjDWTjjsZ6inFPH4N/Gc1K2G+lOzi22VPnQTmYvxvIF9F04vg/x8ajH+uPMjbl4aW0qXMYTE6JG7p0r8P+9SUwhevhv9RzT/DfD17+SHmKxit0vQQkYfINNo1K157I5gqLq9FvGAtxzTYU7JfNvLc+s1L+v8e9POvhfsPtd8B+DHZxnNdQ6+Nar5Mc92vFuJJm/nnAc4E+GzbVxNu9dK/gapsvzbFr5aHhqQjq8nqGqzTUyy6hJiX6I7nV7f2AtyVc9x+gN+Z353Hcyxb8mk4yK9F7nzpfDP7qZbWyjmPymaeGxuGI06JStbEArKmLs4PPyqfx38FOGnZy2MSEosSU66rq0WS6Z4WotQEtgE/tkgKXphzt+1VePpn3H71TL7A5IXA21eFVlFu1aqhARQRgOBzMyOA4KIaBCcvdt5+VD5vbwVYmRl+tpt0Kx4vYNPd/VoIlmXjq+D3HxqYg2vby69U7jZMErdy5WuieHG+/FHNmRqUHfzxMbJzbPcYnR7bMzY7xrMrHJvJKnFjb3pthLdN1dBUvADnY/y50n5vvuY1cX3t/VbOUOteflEZt0WrUrnXwK2KllVnScVLPUsMr/Url/b/bbzY+bj0AryU89EK52Nw9yA7H6bBbjwfr8qFVfqPxbdr6aWcD8aDa0NrKbd2FTskr8mDzcWx6rw0wGlr2f/0eyv6cRzmrMpFg7m+perRlqjFUnPHrnmZ7aWS55ZmtGJ+aj7cWgUP8/uYvm1X9S3mW0TALo9hqKeZ5dzKFiDAHiz3FRVKHlaqah7Ma1LmsT5O7iR3KDGQwRxORAZrYiDKfFeU5rM+zn0cnAYYT7n2JgBeuVlU78+rcxeZTDugyo6bAYHFe2kPU1uoy3t6sjlZySEQLcBbBbGQKUwUNhe0QuFcgU4XdhZOF3iuICkZjqhQUhWc2Bztqpz7lCpLfgtzDO3lmYhMgX7fkgLLMBUFo+NcnGCQazq+M66R48fjp+Pn4hou3oR3Q6SpJn5Rvtd/tbXMavLKWqru13oL/7Nr+Q+wRzlO3suzdrdJMzB0c/MbXcjfWMdRZp8s20tXs/MN+n0n6rh1b3xbJqvWIl6wlmP8K0zmtfFb+rb2TffxXN9QIvwG96TmnFy4lh9qb2H2hIWKaJ2srqzB+HrXkC+fLya7atYAsusEwB+Tu/k8avcd+QfyzIHakp/Na7h88xtez1QpdxbkCLMBatejyJNujE8v7kOB8sY2JF+WPcweqN0PRQZ1yXF8PABC6A0hXtkH+ge210oeYJp+WZVX+T5zVR4XSFoaQXmF+Xoor+gQ/CG5l3gOK828PExeoRnrcWPYmHhqLyYVGlXnHFbd1zRHqnIOuRYYF6nkHMI4pypr46KvKqdkAvTKOaYHRGUcs0VxXLJJSbAs3deM8YeY7C6o8P6gjkvFDFUxRiVPQSzBA18pqo4LN3FVMR+Wp8Bkd6HKVwqB7I4rsjuu5NS4JS4eYx+syO2aXAjkE15U5eozGCfey7P2uy6Uq4lESJRpGsV/mGVJTKqyhs3PYBRUfviSKjdfRH0qN/JC6wOtVG7d0nq2ledaW2Mx2P8YZ0BDsRKiT5XeUbwaTrOa3RgHBRtHjhMunoyJmGyh4FK+G3wVXP5D42U2gpeXW3a1gJZseTUkXhuHo5pvKHQZYHRB32WAcANDoRpcpqroIl6Ai+KjIC5b+/f0U65/abLp78Hlh1q0x0Kyjxc6Mh1yx9YODdcxEFpIlaocoF8txEW1nWSQoenO7Z2U6xQ6Jzq3dO7qfKBTx3W2VBDjO5n30Uk6KygqrgfInHyF/5nMqcVTOQce9JnSzXAQqtDLl88Dkye1dFLORRD2m8u2wsG4GInyCn10G9gbosfUO44fkM+ybHmum4CdjqKIFMrmxzZ1bzRfYfcix9V7u+9zmCtgp9irGL70O53wqb7yTBXerJlrfWUuzMzvYnN1197BLJxrPYex29Be2qtUBQfZ29vLpuu/IEdRmU8szQcyoF2VAaOXVNt5yhw3l+aokgEDigwYKMuAAVzaAhmg28Bst8dU2+0RxXaj3BJlQUtqbDdlrivK63mcmynZbsPKOoZrbDfgC90G7a9L8Kvk4mC3RlMjFzVf0XjKa6jIxSX9pqocvwzwWdXdL+i0E6rcLmRr737Hqu9+YZyojmuNX3j3K5bvktP8b9RxS1a0hKrg4T0qo3G/SmN8M9e+j2DWAdCYoKzcbxMkJjNtTreUScgJyiXibsxR2cZIrsyn28t46GmVXz8EPIR3cltGyZHRZ0bnR3ludNShUbJW76uOaSEOLzJeKt03owxox9yoQWEwM7h5UDOBDwKQsbCl5eAgOFaEDFQJlan8RXBYT3YADq2yhaRHyM6R3SNnR/iRMnuOjATBBiCjlUcqJVm9EJ/17By1zpDNmA0F5PD4pf6yKu7vZ9gMVqliVXYo+IglfIDPb1b3YMUozl29By+yPXhmwR7Iyh7I6h7I5T2QcQ9kRocFe8B4/mmV5z9Y8lfWjjDKr63heWXeK8rrxPt+yu5ezy0n3PL+WHdNijE798CnMMd1pTmq+HRi1Gyu5dMX+R+W11Th06WDrdnKOHbnhve/6p3bevJZMsMFDxAhcy4D/uqvDmUyOh3g0bHgDpjdudxavnNZj3mMXFz2kU0dxN5BuI4jHY/hi88ObW3iLxpmyp2odg/L+16j4vdDFb+uDm+VXcPmYedtsOacE7m7OxBYuA6xBA/OWyl3Y8loA7cAHtvrQXWvMVbcAHst4d2ktZlkhuQhyg2t1KrR6FQFPntjs0bd2w+U9rY3jROQ3tr7eDbPFWX6PM7dr8gzwvUrJOmvyqikLG/8w9qVIC0GwHJPOe2BUIAGBjpjHHjV8P8y72ANTVsGTC6hr9FB+Uwj4cQkMXCD5x8RWPeXLEmfmXwk6+zuTqcdOWFOOD/5SEeG8ErjAxbubyfl1gesRpfS+2CAdBHl9yBRWiHg2Hginojo9B/OvfRYW280YDN7l3S3aSd64We72R+p27zthp3XpV8uwm++Jd1OZUhTsKM5R54qRmMeW5P/av7d10qJmPLzK7uv7bYZV35hN9/Jfn0f/Kk8yOWkFO+CgNqatUCHFHej3Os1t7SYvXxcMBh4DWlJCEKbQ70ka4xG/f6QyDWSxkaN8F6RxFsiIaCe32Mwh0xeEzeY+0M2mx3Mnc8+lc0y2kzmlKuxM5NAojT8YQ6vSXxArDRQSam3WCn1HK7+JZLPSaxUbBi/8b/atq19SVE/EHQXn1d/2Lq1fTGwhL99sXbld9e+cvebuzRR1u+Zf3vNL2uv7NLEvotfgO2wjP78L0H+r+TS3IAc4bTpdIu/rg67o1DtWEtLhz0YCtLgmKOOxvImY5rTc4N47YMbDWs4M5lLzzlyadaDMcirF1yavDSg6crZ4PegJpcdoHmpnSb4JdL6wcjw7Q9cN/6ht102EB54y+2335xcNXDtyhRv9iZ6W1qyDUaX2OLlD+W3f2jH0Fvvv2Vx2/j17/7A0K2Pfvmuq0d8a79+7Lc7Qxuvv/5NnYuu2pZZOj11VVxZw0qwA4/AGpq5ZXIzxzc3B+Juj4eXMyxXh4/HUwo3yxNWYvVw4bjB3FxZySRbyuQZXAq7tIK1eJ2Vy7qFa4kn6Nlrruu6Ydd1W756c2/XZVtvviE5pC4jicuoNw7k+UPvKJ75wFu/+M5FV37m+1fXrGDz9Teu61ry1rdl7j7N6qdSLgq2sJvtwSJul7y23xDK51OE7GkmVzWT1c1Eah5qprrmVHObQec2GEBgpFIGm83kdZkMXoMp6fK6XS6vILhchmaDLdqfKQSMqXTa5XDoKDXZGu2EKuyYzin/Gzz1dHbO0d1N6tI5fzqXvktICdx379LeJjzkIPAvsKXsH++67SGsE70ty/5pDknjCnuwcIivngxgBWxgSRvRExuv0ooijbpIO4GzS5psFIayf7HxUfrlj7rMpz5tsN9OvrJiS0vx4cxN77itf8lleW98aLIQv/otaz3F6wJZX3oFaQing7a+VMva8WX1TROrhrQrY7qRQNpdvIlMuXsbVjljMeNVV54Pbfn0Va2hbG9j80CLV+uKifTX6UFX3PrXI0J92JFqaeoda7HY9ITDhOniMk0f9n3mVnAflpe1tSVIZyJGYollncTd2UnS6c7O4Zipv9/b0BBxR2KRjV632+t119d7vbHOTCbS2OgNBGJue6It1N6gsw8XFmvtHCMkkhaIWaZuFVWBgCWCAvWyFyF1R0Z7AfH4BBORKp3xrridRJQ60XqkNqNrkKqEpTe2XrftHT3ymyRvdNF6KXLdP13mKu6zB2OZMA152tpcti8ecugNTSkiJpxuv1awnveI6ZDdFYw5Wy9bPVzftOaS4dSNn9yUKpGSdyVj9I+RXNSnj8USje58pHgteagl4TKYrbGY1mwV9XHxlTVCXZPTF/VbEoOXtFjsBp7pqXVgU6xAvUznUO8YnmO2k/cQeKdCi9jCH57/60xLMlzOM1sw3hhm48W9NM8ujIwWaTqPVzs8xpfz2XApRHuxuV5gn3XLVp5OpLemqS6dZDkepbyghXPxbLywlwc7479mupOlhJCLwX6RvS2tw3eWXKvQKrZixv9Ma6u6kvzF4GtIvPyZ0ur/ONPScsFndLvK87zEcIrv4yleJGIZT/x+AOgwMUSQeEOLVBqk8vkLP2/Ulj+/Sv38qtLnV+GDjplVK2o+z+4zmB2Fd9c62C+Oa5yheZ4Fx/fprdLheetMLMZKPKhpTNyFn4N947hO8Jbgg5n05jRNMzu5nnXh2G9zse/79GbpcPHlmbRSMEIxlNW8KA7feWpvFRIAbzfDBO+6VspunnbzPGvjQydim2NbYztjmsPzzYcUlDhWYNRtyIdMu0zPmPi0ady0ycTvMBETaWfhPQwfVuXdXDCPkf/fmkf7nzAP0CeLq8Go0UBpFiFGsGvRntjp2HxMe3j+E7JHnWYQ4G437TA9YDpi0iHoPLsXfFW4Rg2LdHirsP87IJf2E/lI5QO8/Q8fBC4CsOhm7zMonDAwoHJCVf7Tgs8asUJlD2bu4oczI5tH6IjKDSMqN4wwiAo3jIxUuKGyzkWg08fYWfqxwpc3Kdb0ykGqRBMvHGMM/80xKCMwHsryuSfUYRcbB1zx6uPGq+C9yH2RU985sJtt2Axt9TuHBeNhv157PPKnlfFnHXEpEnQeX6E7wXJfzMM2Di5dWp1PeMF4Y/hvjdd/RBlP7y2fsz7EZxlPyWNZrBEDcurMwWw2mZQ55dm2IS/KglMaF4+IZ0VeBO5hGR21fFkLl52rHky2LMGlbwjqRXHFU5Q7oIB8fdCq+fRCHDX/EDxncVRTx/b2p9W6bi9pUvJwH51pEz266jzcmvGqroPxqdc1vqTfZiixxwHdYzNxZXiJdxbC5yvjO2D8f8x0vOZ40HFr1fHjTWx8U5PL+hrwNa9nPNNNP63Sbd6DwPrLtiwDdnh0Zll3CaMLx6u6DOFzy0jt6PJ+JnA/reM1ZyUjN5G1PNmFF3Sr162TQccTuxAStgj8uLBJ2C7sEDQC9uqbYoUHBvMXg6WeI0mOIyx59a7VtBaaDPA0rwXP8GUFXtU5Q15bz3jtd3L90JDXK3MIiorCBAPzgHBEOCfoBdQpF/BuLTx2vgqyUQF4euh1wlxwZhfg+OL/PEx2xv4xmB6EqdtVhedLJZg3lmD+Qq6//PJ/BCbTWv8YzNb5Zyl7t08fV3TWDxV9FHYLpKSPFowxhi8cM/8TGPPuKjgv/ETVRPXqIIUnFo4z8j9Baxa564WZWGko7gmM+2oVvBe50ri/zvg9rzqO7dxFxs0/g2tg51SB99IPlez6HuVq3CLt7NndQ7meNvaRyTK+Cz5n1L6+zyFPaQiT2/U157xDjpIM6Li2tlxO5kyyHqwzxczRoH22w/SYad6kNeHJZNcyg68GTz3r/wA87R0KvKqzPoi8JAEvPSOibpFFURQEBey0iYybJgDutEnDmUT4cYdJUzIkKyx1Udjs3P8vwWaccelBBbSoFFn2Y8M7gVXoOCdq3vB8zDSu6PMFa9H8r87nwfnwjJfXh3KjB2TwciaDT8liV9frg/vqMBVr9x+Cqdx131q66wY74gFOuSNKN5mr75Jqx4H98LrGATd+mVNrASTVgfmLweMZPDYu9xrjgEvKfrYYzURZhQFNlV5eCFej6H3ZrozfEeWrPgHjtfO/1B1mfCHiSHa+MSsgsZ+m0Td/WXaGQni5wNnNs+bjZl40EzOewrx6Ci8GA870G4XBzf/SICkwMPNCPcdZuYmnOfBkzoWItwwjpMDYYz5tPmfWmJkyqLFdF8Ji51aSowqs06FzIfo6oXEqbvr/q8Aj/14+qysOKuBYC5WA0y19TQUpmjPm7ebHzBrBvNNMzeoLR/x+sC9vBtaEOdDjQi+w1s5YOA87o7Xz2P8H5jEBjzzOdM0vq2xn534ip+EUPTWTbrJoSjGi2rGgM2/BzH3Shu/fD8//dqatTU0AuQjcF7g9zBsCP2QnJlg0+SvvXReMhR163WPBVvbDWJHlo8CiXR5JSUgBLdYbj/v9zKNV927hPBr22eYFn8ULvovAUM8gg8F05y+rbGm0jeURRrCRXkv1Gfz/qHsTwKiqc3H8nHvv7NudyeyTZLZklkxmJpmZ7JPMzb4REtYAMiTsAioExV1AFMXiQlvrWoVa61JbEImIvqopBVr7TKUVsbZFbB/avtcX5f8r9bmQm/85585MJiEoaPt+/QVm5s7ce77znfOd8+3nnInPIy51Ld6ZQYlVabaFakl3XUuL0HXJLJkgfpvob7OgN0s2rhuEdTQMYTy9/hj5NNrIJ6eW5sTWhTaHqP4Q7MNbbB7jikMhm40DCeNO4x4j/YYRdhuhkZPKY0a8v4KRM5rRW74TvVWXGWGYbPclpHoJS2fHdegmAZcJNmURhUxbCu5MwE2JNxInEx8lGMHOBbg6ymHsNuJd6z8yihDs5PoJfo5zYQr6qTcD840EzIZmN8JJAAfWT/LJYF2yieiSs7JkQpwLULAXL1+uhN2VmyrvqaTNlZULFlw43O6xU6LtZNy8L8wReBsg+8LBHoxjBOaOr1eZ9KzMeeHPSj8m60eJhlkVUWgzfH8yTDrznLq+Xgj2TvUcmhsvAkGzi6U1uxjeQA3EogR64DzwmYspR8a2UN8npK0E/3mdpKFTPicTnec5POZfx2OCOiysrkvply5OiQc9qKmpr+cAORpBUtatgiqIN7yZ6IOZUD41Zy6ivLRLKE+VZOSOg8sRxiQIhVQqZISoNqsoFXbcZa8jPKcsmSMXXFby70LZLJnSxpUIZdnQphAFQmzIEToaei8kulWA5VD1q9apnlUNqUQlCOxRFa0i3rwyBD9ATKKBL6qDzLd/bB0GXAeef5l2YD2va78w/VqFtT85MdDKtlKnWxGD+gVnaW29wHrSHTZVPWSeN2TV85zMFrsY8OM64KTYgWoeuDslXwLkhAY/FeAseTEQgL5AwJTewDUwVaxCtR0cQWUNqGwRXn/qp3x+PymCC5zr60R14T1Krc9B2EDWR/shaED/G1KOSZJbMrnMdvBtVKYYlakfz1HhFHhvOrxbigPvIvTLwbRzcyCD6yQfEqr7sxQctwDHSVzFppgzk6jjRNaxW6dKBS3OA2c7kakGBMdF2pwpI7R57NOJdrdq3pt4hS6Epn8jWRBw7L1BoxEKJnjgXDtdtf0/BOhGAbrDaGTZFPSpdF7ULrz+xz5prYEMtcdR6J6Urzq57HaSy2Lfm1qfYLHFxIU4x3V8W+HxXLpJugWqF+dymvGa7NdfKCzAGkxmm6703lmTy2wnZXCuVp97rZti3TvclNztxgpIVlqikKs1iWer5kG8vqRoL4ymEqOiZBoo0TTgX4hG8VLkrE19M3n8E2BsJzDcg7AHbySZajJdVja5cDrvsxfRPjPeWa+gO2ol1BqqkfA+DQ24eq2WmzLmmI4dToQh+GIzMIrwWjsBxhfHIUl7JuPz8QRYeZyeAU3NCNa5YUnBJzQZF3pCeSsny5SfEKecsm4Sp8yUdXFspuyUYcupYAhxy6lhTBXGHIeRjkMiPD6Z0IYSDhnA8xcQGBcQ18ym0ThMwR88JcwLiHVm1kl1jMctWQ+OdxKIOMs/uJ8qo2muFpfdX1snM3FTB0FTO1RMBU/mzILXkgWPUwoALyo4mq4Iy1G+IztuiTD/WKiJnolqWvgCDgAyXD2pylDfgKr6+sFMofrz1I/1jP/d+sfjnqj1/5PqZ5xlN33K2i8+yPoF9WGtJVNfz4T6TNmt/Wo1psdROoaK2vdJ1jgqfQGHUhluLq7vhbm9pLqpg7KZJoBzYWJtJUOxjmyYnCoF9OKCtdn9NUEeZ/NkuB6QffGIWKbklZV6PUeCOelY17gePAnGOE9OwwhcNIxxXkxg5HNKWh6Po+JTxNAC58TcsnnxueUnx9SmKi/E1KYsf07MbMr6ma9SPh1Dy+bDQh9yalo+YwYpP0UMLjBF3C6b747jkIEBJ0MQ5k52LA2PhjFh59o1zDIEoXcQzqaphXh46fSxhUTAqtkYu/DowtMLabwyvGBhEm+4LkTwli7lvjiCJ+iFKR/e5LoFWyxT9yVfWrdPqDsd8cuq/XwRv0n1Z8e/xvm0COk6YAGJ/9H9qer7M9X3H+0/3Y+r39+/GNV+4RHCdN1lU9Wd5tGk7r4vrZuTpyq/mChdBgEApm7///zfxyHNvf8XcTBgHMbji+McPYPD5TS9IYXDhgwOG45uOL1BwGHD1eM4XGAk8stwSEuA/0UcupEMyuj6mBNgHwyRQg6A11VqTNgVKcZv1A581AU+RYRFUu0Up+noxG6fCf4rYgQEAlPCFnxe/xzYgo8sA7ssGza9YzqcngVbNb0bwc52pqUhT4EzffFwx51v54cr+OAycJu+AO4LKbDn97llOmYK/Jl/Zj1p3x2WYxNoO6mflsKl2f20dJnQ/xkn3+R+Gocr+AT/AXCxfpzlA5wg87AvsJkzwzqklLZAtqWkhWvpb9ncsqNlqOV0ixTPNHVLK0SmOqip6eqaylVI1iYlxvnbxLqyZNw/oa5s/2KWPENWAGjkLNiPR7MdkO0o6eA6+js2d+zoGOo43UGq0nd0oqqmdkOmqjlfPRnZ9Q+vJ9sfmSWf8tEDa76kntJUPV/Hbfkl+GRk1f8dfAwYn3EfZ5bcwvisw/j0Inz6INtX0sf19fdt7tvRN9R3ug/j80JfP0Hn67tcx5GaCqeMHMM4Lb9wnL6CezaDSMbPuibjZ32bxODyyf6C+Ogbqie8OYxU6j8Nhv0p5wjxJZJyeL/0VLnjpJw77dtV+CkQYAP3BF4NMLhwoChTeEp/l+AbzvhB/Gk4Jj8NSiPYZzWFqzjt+yWw8Dp9AZcUDJxDEAxpteM5BJPrJD7lzPP2lG+Z02TqzPiYx/2aQn8tyLT7LdJuLyobwmXVfkpT1ldGOcpOln2EHWt/GixL9dvApLYvyODx1kQfUBqWAeHR0orxOD/IjO9Y2MMHpPdrU70Nt8PvINtIR/k5SZmf0xljfo0cH43ozz7BLCvX+fZM2ePwbvg9ssaa80Hgw7tMUROOJklmlRvPl1fhk3zyBqlCmvIS548UmdcfDHq9X5Jnr8I7aUZJOeya2ieRxYiTWKWzxhyFkCPOFtTux9PequTAuG0i+KrGzwMVvAv4XMIi4i4rCshMwsCD4I/0Kfih6HqgA+2cnII66IK0iUHj8y+cxuOPYWcGJZezLG2nyBgWiUrwZpEqilKFo3i9SzISBokRvJAoWVqCerBvURLqJWXkBOKsM5c//OwxDRXU+ePtoaaZzB9eqc6ruszKVvmC8fkAr+16he+A/zV2L1CACGenpUZbTEatFcGEqBufDsyKHCJaBBRiIIISUXhR8sSRCMDnSJ0YxkcfQ1RRLYwa9NFIBfyvSP9DD1ZZcvl1nqceu7tbDQj8f5V2GpgG6mHRAmAGHXuN6gPQ/oKEk3BSZUxygDYMyvTfYmS4fp3xoIkzcTpTTGOymyiTbLc8PHIomTnq+tgI+4FwTP3oofTeix63S+L2CIeMk4PFo0bq4YqaJTW/yufU1XSs5rI8g7VlRTCSXwZF5cuaOxctXDd9nljiDF+iB/j8dAMznXpYvBPhVgBKwLWc+xwkwnIot2zV2KGMtn8S2Fp4Tgs4LWoCx8hknEIfk7lCW3N9ZAv8odGhIwFgZo9Zu7Iwh+GRj1E/joST4237gtbQ2eeQZ12fv5WZg76/kb4S3zCx4XyHcFh5+hTzrnN9M0LsKuMXKU/FsDi5n5L7/dhF9WWxrFSsicAlPPnNLHh4D+/CQn3WuT2T6ycxr8zz9lTsC/HkdP2ZGNg4TxZgLMjEzd6CeP1xASrrEfgoBEE2WBLkgv3BdUExCDp1qgnrkLPLY36My2dwCKbh5CIc6uoIDlODS8sj9Cdellq/sFrgjL8DoGUQRmkYwd2n1cfwJ1coU8fYSH9kKEK/EYEgEikv58AefJAc6+h29Dk2OXY6xA6S0SUcKpfJIRFvScHfJkSbxvDpvX2DMJKqwewUatBotLGjkfcipyP0UOQoXq5wmlNGIn4/0hTwSgCSoGiUlmlwpf0OCqB6dzk+cpx2iEi961Pnko77ggCQbEz5osbb1jAIm2lIoiC5fhIF4ZwKY4xt6m8aaqLfwDsyNbW1YTN7LXuUpfuRiU2xU7VL8t0U7Ox2TRuETSnoJhuBvi/fST5fKPDFwk07m1C7PuRMaZcG9mnRCbYbGfOnUz4tYsKn65l8JuIaegbWOVLnfur05NxPwW/QfrT9dDv2Gwy2d5DjEoknAFCIhZC8YsRJjOBRxGVFOpFLhLisFHNZGeKyDlgCKXgAtnBqWr9TvUdNqdV6vcQuJsO5BzNcFlASGlxLczSJHSgsMUCvozfTtJ2mOQoxFsyz0STLMcZKGMgwWrFYm2LQAaiNmsOIxQwjnpLiJuhqIM222aMj46zbDZ2ic9k39cM5/CAM8m9P4OJ2eMmjExn5xLY+NbmtctRWAFlIyUhjtbReo7arKZYWmsuJ8ToQgAc7bh+Am8FpBLKHhoBmadR++lqKozidOXZBDT4stHUUt3UYDR1gTiAui5uMfkGNXpRptQy6cyRTtZofnHPVuuw2i67nf3BOq3G7DajdgowIgNdRu606q8uK2p2H261F7c7PRzNQSVssHpvNQ/LcXHjnQQ+00R5PsHiiSJHRWLKdI0X2p4QILm2TqGIy/z3une49btrtBn7Wv8tPS/3+XLuNiBbU0kVJTN5fTSlgDo0PBrzsm3zTCkt1+3C5LGF+PqlzboedT+D8OLsPzxE1s7K7c0zIw99A7Awh9+Dtd7C1AKFZyJCwHUidArjWBoFNyMsfSOc5nMZlia0hlD3+B5xRBaFJKGs6IGwSbjKSYhm5MDZCcvMfE8rhs0J/h88KnTf2c+gD3+Jm0GF8VmgYnxUaxmeFhvFZoWF8VmgYnxUaxmeFhvFZoWF8VmgYnxUaJmeFhsfCVDjcHaZOhiH+XBumw5CihE28aJI/aFLpY0dD0BcK4dO/4WkkgvwmoVVlwgaDUxwNmmnrOThvH/sQ4bwN4RzCOIcwziGMcwjjHMI4hzDOIYxzCOMcwjiHMM4hgnNoLESFQ90h6mQI4s+1ITqEcRZSReix33JsKOR2n4vrVJjisyMJPRdkaPLWbwWaWMczXjBNnIZJNPkrad9tWe0jEnvsbVgMVnBBWhPZGTkZoRORPiyzIpyvOBbBx51EOKRzRDhtDnqTaWKRVH8/76fDqc1e9VJ1DFQF/aZz20BEfTojU7BdhP3rdOk95ZDdWwWfxDYPPOn9CO8F5MS72OHklAcn7CtFyhFbKXX2JyqXOj/Z7cJFNG6sMU04wxH9MfNSazPGZWbFIHTSwgoBO5KV67AERv8dBQVIhpE1GjSQ98uPyml5SoINTFrvcXUKZras7B6EDgHqPiyE8KfFST6fQx2IxX++w4FsSrBJDgGppUf+hlwk52x5MZzeL8eZq8RPkLbYJvL/Hzyvk5qsMRVmgTluf0zGWlg/S7ep4ESBJ9kjoSQSvV5t11ywwFOrBf6vyfB/pfIjLdSGkxcj9AaQtiKIPIHHGfQmw2SRF/frgpTmsc9mNoXaschb5atirZdV5VW/0jw/Dia3+adZbTa4i1Cb4X+yn7KUTwUnST6JXYIkn9BuTpOWfJEvknxqK5J8QN2jPqp+T31aLbLRF9YNWN4dugBpOIC1N0EYTtEfRBhm94YgDM/tj2xZePR5L+4PF+4PGxoDLxa+VvhOIf2JCxYUpAWi0/kPFIi5O3P35NK5ueMC0W0v+AcJxCTS6L7ECpvYZ+eVh9ndeI483Jbdo5l8tTWZfLW3wStAkIgewd6Cr/rf8FNDfoj6YdDvFhLhx31IpDyRiX+c4H+DJDcP5zvitI33Ck/jJJXXBgsLUpn0E8oTOfNHYvPcCV4Ze0XYcwpJmoeRpKnFkqYWS5paLGlqsaSpxZKmFkuaWixparGkqcWSphZLmloiaWrHaqlwbXctdbIW4s+1tXQt4tYxQTqScwhNOkOMi/fEj8ZpXzyOz8GDmlJ7KdLifzpYGkjn/J9XTH4R/tvBbxD+dyH84xj/OMY/jvGPY/zjGP84xj+O8Y9j/OMY/zjGP07wj4/FqXC8O06djEP8uTZOxzH+45JSGY+Xlp4H5/Od+b2c76A/InbuidTakHdTPspiuyzrvJdJz8mc53lOGD8LMvQX/JA4+9OXzv781WBYGDZpO1fos9uy+uwXqbKHkfRdg6Uvt5M7ydEJro87zdEclr4clr4clr4clr4clr5cip5Y+rYKnnEWS9/WmtLz0XKyCCZ2d9pnmdr/S/BZps42xhuW4S3Osvb/EvYL25h5/ji8Cz5A9nZj8eZoJaTIpD3VsE05N7X244lsezWcWvmBzL2QYK9qYmyoPzQUot8gR3tFIhywG/uMa410wrjJSBmntFf7U7CfzZLBCwZhKAXdaE2tJ9HoYyAES0KnQxSH15Oc5FyhUG4uB1JrRhAawAg1RrvxI+OYkVmbqTFlga9Pi2OhXpGwLsw5Ya1naHyPE5MFyfojHFtYiB3gYIcSlih3KSllanVYWpGgx25l7LQHyTkF0CCNZv7zGo1dQ2mwPJOpZJatOTk0rSJOFLBVLFYat4ZZbFjvRAa8iGUR627iZEADNdcqlXm5mMX+PTkSCSdHEIMdAQksiUaHWCyVYbY/C0lnSdZ32pP2SPHHiID+RPBgVUxnflA5vRtfvwwveauim1yCKfBen423OoW3muBt3IrwBFsd4hIxJ94h3iUWoXZgvK2cRgNltOZatZpz+2IaNUwMESFMq8PrsaBAUuPvSEpYv7xB3ox4TTco7YJ7CwvY+/BVd3llF/MDoQ1dj2Ahixo0vbK8u4v4Sj1IDfk50Teiz4fpBE3RqC377BBCcnYSwlepQWoSUhuuRdRncFePLkoilJIEGdSj8Oek77A6c25MW8hpzsSEe9J787H+7HyCGlgzHhveXxPHUewpcqAHhRzoADlDhESLs+LbxOf3flZd/uz4M9xRASvG6xisqBQi5eeL+Qt51BlYHReANycXEE8nXsvGE68D4xkRgUzO9oJMzvZbiPsIGfGVqXz7RDR1fnsWbgsyuJHnM7jFU+Um4dYDe7JwU/bMwLhlAE/oP7xOMT+1TjGUxasoB00Rt6vOJbhdHSpNrN8J3U4nWbDYr9iloI4qoLBwkSy2JGlceH/jDK8a+6O4kuR+OtrGOVU1J6fQoCKrkxFTeoWzORwEpAIjv1MBuxU9Cgz+WYVIIawRT0cPU/yvMxXnHce3lvBW4ThNVU5sqASCEhZve/k5ZygpwTFKHKGkNCqHCkcoGVWGr2b5GMUzMK7U4dg4rrWEq4ZJZAiJpP4wdIR3hHeFkS3xQ04fDmPI3ao+1U7VHtWQ6qhKjAGnNloX4HbyHeI8onMdTtEN77FeyBkgG0X/S6JctD+6ObojOhQ9HcVx1sFoDNpTeheao6cYO7WVzNGu7DlKQRJGkWsoO4XmJ3Ut+rnpOcABgqrRFsOGzy5AS4CIPZLWR0ex5ZKavVg7p7byz8+9StC+J8Zwel8EmrFPOAe2QJR5yqCSNjEyMzLufDK4ib4HYUGzrNyuIOFHqTSBT7sCcjkA+hzMJQSbIZoV0BkgPqAAPFe3hR9OMAW0E6wACLL+SsG//vexP/AjoEAkwzbcK4CmFwGK7kOvfgDDoyCRKC3J0bq1BW0i2aenxLno+UL0/O9FW4Ea/JazqZGcUCkoWi4SqxiZgpYrJVIZI1HKafoAvYyTMTI9w8hUYjH+litR6iUSpVSipkRKRsnIxXKxRCFSqWQyCf0yvRRI0EuE5FYfh35TyeTI+pOI5XLlAXrpPqlYzODPfqlU/SLCjgqPWKrC1tGIOWxhR8k+hVEL3n00Gg4jC88SHhnBNkwE/SLciUTQ3aoqXdXt6pA5oL6JPZS50Gg0tzOH1PHb1WycwQfWubUSb4W3wlRhkpgk3oK220qfeab0hz/E77fxI6LLt5U+/RT+8tTTpdtSfQh3oz6Rg+9w8p3gQfpBKR5xpAsA1KNHZFIp/qYBcvRNDiQUZFD7YL2KXoF6nkEN4oAcXaPhj7pfirpiESdDxp9ULocQ/IReDobQnX4gDo9az1rwgK2qikZRQ+MJ9pR1NH4KjWL0H7VOFBIaJ0o1Dsm9JETNcSIyOr0VcPc7pXfwH7fCGXeUMruPl275bIno/S2leDhAfgairZu04x5Ofh+9Q3wfwgAZmbgdYiS7xRIaWd3oG6K7XiQSMyIxJZXIRfVK0gyKNEOCrmWoMYsARJSUMVJaJpGgh4VGADKyRiY2IhFPtwG1AhMogLdJvD2rBYgkTkQKRBCnu5X/+I7Sd1AzIMJX9OiW0uNvl+JzKyGIwLXUdVQdQkX2HPV7CMI4eOgsc1LXjb5ItcK1b1zYM2MfwUcYljKiZ2ycikoAHlhF0MJ0NJsD09lT7Acg0ZUqxbCfn2Sc8JHrSP318JeSIeoSVM7EYbqtoyFNiwBhLiAcJWcCOg31kk3wl9/8JqDGRvgWJmfsPvS8BLRxKknCwZQwFGBYhkLdbOZy6YQdIKaEHhCLRBQFS2QShqHBE1KMCvv3eJyNs2fwWxyEk6MfJ5MILYnTQP7lMJ7Pf4dfq7d03kLoC+6nfk3pRGuAAZS88LEeGg6C17GWNyiGsqgBq4VyXec99Kto7F5vZD9OjoyeAonRMyNkCIWgwP4MmCN6CUs0muCHz/zout7O/tnxYJ5SZLx8HfXr0vfvuHLbirraPq3EOeexEJHZM6hf0z8WrWE9soqXsCZeAfEaOcV+uMJiydhr+BRCeBu1jT4IKKDaR0EHAJawdXgY834ttW30MPU4/ycK89g9Y3+GZ2EM6bXyfdJ2SoHYdmlJwbhqaYBnlzQ3L17c3LK4Db03L1nSDLB/BpVjniDlTED9vF7arsZloyORiaWZKSFRP1xMrpozMIVvi5sJ7vMhD5+iuxBs2XMIJzKuQDagp5Y0tyxZ0tK8hOpfIlyicloA+PekQPweYnwyoAI5wALygBN4QRBUgYVgJVgHrgLXghvBZnAdV9syt7d5bvNMbmEoWl4eqQitXrQoFJ7ZuSoSDvgWs2FHmAvT4f6QI5f16ArtNo0bmsx+hYQ2KKWMGY3AaPREJBI5gg+pRNfDEfzteOREMnJ8GP12jOyDi660+P0Y3igWc0+sOZe5y5wip/BC4z5aFoVuA5qT0Jn+XRs1RCF63GmAWjz+ogY3emc83rJ8GI2U462AhZ4wGUKQ7HGaD/FYgm7EmIRxReML9KQH/RbFr8LUpxQsOwkbR3/Kv5x+ZzbyL59c9mnjyWXCdfZd9Oyxa6CFXwdv5f/22Wcw/+z+pTbXqmBFvOGR7m1rAvMsebOLquIvr996A7NxzjXv3rzpO5tndk2b0QGfWrbsk2XLlkm+K3yKHjm5DP99gqoXz0cYoAv0BxtP0h9Qw6P3Lzu7kxpe9vqyt5YpLbrNDm8w5Od6ljb2DrCKG822qK89ubI7eQXU8KPU8LUrVtwGV/B8Y311E5IWjRjZs8IHHvu6846DKJgLFoPV4AqwHlwNrgdbwd3gZq6e65mR6ElMq57rC5aUFJf6tt1446aN/mXz5vl905qXFl/C+h1+zk/7F/jIYChIDYbbN50zGgjpJw2H8bFwRPu1RkThP3wsiKZ45uLHx9cdGvSm7LvnHyhb/xED5KrJ9xEvw4qciGhL+IRgp9apLURvEDDgrIMeOsuJwOfAwQzhsfX/2rMyUDP2c/llSE7RyCbIBX5QDhpAD+KGq0E7p+xrLo7bV0yLxOcnPAfgRk5hn1Vlh9CuzImL8Xe5Ja6i6T1Iwxch0yEaZkfOjCSwgh9lz5AN2Vn0IvYETPHnOki4vlEYTG4XZTjPDTWcIBvwDbwZNj7QVwO/4M4vz868nd7Lz3l28037Zt/ffuOz/B2FXqcz31ujpj95ef3lh7q/07l5L7/NGiwxmkKhHAnj+Nll61/+8c2b9vLfyCkLaiXGktIcpDPmT/mzaM1nC0WPj/7XT488eemP5h763ttXLH/j9Wv5/1x59rWf7H/h8qdnv/boy1u+//ytD23d0vSjZ3+y57Ff/HTX5sOb7552w2NPcCufPucXIs+OUL+hFIgGchB5EUB4PWcSQVhM3Z6Q9kvXSU9LGSBlpZTUihSIx/fehRUjpH50YY1hBGvQOULf6SUfl4jgjXNLapuo38CN99xZE6i8kegECD49QnSCZuKda4Z/QvXmPw/7lVAJD8A/cYq2AOiDEBp/20YclYKvMpf6DTMXlfPKmsfmkhz4ZuGEFVkz1QmwpWqjdpqgiZMpY+UmU04OB5WcTB4rUyrJcVQpdwJpYxnCaQNpo+pFwMDr98ppgj4wmrRumhATiq6gSl5vqguL1jx0M78FbrqpIlSJdQlUlg6Ssgag3athDsDrnzPg8kSdyILgmAIYZZsCajZ8GhhQO9tT8B3A8JyVVLHPIdQRJWNYN2UtWZfvp6qBJyZfTF1xNgqofwr5h6j5oBGIgXKfCDIAhCPDVSWlNhjNcXslhX+b+dH3N97IPwSf5nt//3sggp1jfxE/L5pJ9Cs3UlxrQDXnqCqrqI6V1kSlJZVF+QVmsxKIxRFNSaKEKimvrNQpQXgY2dyHkshAG8am+HAEn41QUgozswlx+qzr7N+dWdcyyiSDEhn0yhCmwYaGYPoVamgcvSv1helLXXxeRs2j5iVHnyJvo08lqXmjTzFXpUt9jq8aG0LBBqplHJLwogsmlkpiSGRM7xl7nynEY1qVQCNTokpQfoBp6R57nz6BaBlAPdIFujidi2vrakMssblNrDLrkG1bgtTwFyq9XQaDFBaj6/0xRbN0dx4+ZjySGP0VPmy7CplNqKPePYHldRXuK/ZdnOzqJtK0gpxUQBlSDla8pTz+pqYkalpCziAnp3F78BnkutTJDFjoogfgB357gd3urA3aWD1bGa2qn73th72Lfnzr9NrFV1dFagu02sYw+msk799sq/Ho/XVFKrXGZFXAl6499tLOxulhsdGWp8mxO725pQ3TG7rWtbm906/pSSyZ2e5xRas6X0fFG0rD4dIGBAT+R8/MeRFPa3VQaawpCK1cv6mFzMex3zKN1JvMB6jHtPvBszRFCbYT0aVppEj4qM9HRcwH38djU8/PlXx77A9IV2L3M90KqJDg4XliAHWJKWpknI6CiqgYf+jrd8HfQQaK4LvfrX+UZ/jf8X/gxQXzLr+i95nfv0PGuV50reTbYh7BUu5jFFCKdCOSR+z2FDgdjMRdTj6+Xf9d3sV/zp/lPbvqn4CjMBfmwTHRtXPWXdG79623sW8FzZebqM1IwqkHxTQUYYwQ4UpKtTAKc9wKCD+4n//45Pe37eAfoj8Y/RNfCf3824CMkfVjxRIWjREO3AwOAiMn29a6+/HLXcViNAYOYf3sEJrw2VaYBNNYMMdwUDZFe0RWfKwAEV4V3vEUpXz4dcqKvkZZereop94bSHTKmkOXlhXHO2py6r2FnXXNN1T7ixpNSq9Pa0oE/DVXdjSuCbQYqtpqgrVrvPwtX6UUfeQrlXpv2bZAqKU+Vnr9mtyiS6t9gQaGaXV21gdqGrdX1nPxOxKV3obugkZGxBX7ay4rOPv0RRbIv8jniZ/CQ11HbUMjQ7oXaU9hPB6RxpRyU3jgEvTMcf4b1KWiachasHIqWZ5SqaPzIKXLQ+ZEYiQxgrgGlsVafKYEUl205KAZfNCO4Tj8VrCx2PTMMzm+ziD/DfHBIlvZ8tG7CkbvXFvoKCBzopH/BnwrDRvmASBV5Sl10jwZlQ27LJo+2keLD/tBOo+28xlTcWMQfou/Itjpy4HHC6grl5fZij6tK3AUrqWuAkjlu2nsfQnSWoAdccRO0AuKn6/VaqXF4N9oC5gNfDheNt2liEl3N5ogEaj4NJ0PIqhObHrgISaoVga90ZAVUSLcTJdtc1/Eoy+3zb+0tbSlrjFSOe31Fw7++xV/S0juW9TYuAi/qOe/6C58Kf/OO5+9ZevGEpv2ytLShu76q5978Zalu3atWsV/o6+PPAWjX/4MSPWNaGGqb+KgDZQ/j7umGBygLft8zc0+HJVTuhIJl0K62xSLkQ5COi55i4TZDyJh1E0X10ueMMzc00DxxfRLgcQbC1/S2dYXKctV3YWa0beoqbHvgjoksv6x3x2aM62vr33a0d9dtYvfjm/09zWhPkByVHT3v04f0K98UR+c/dk/oQ8gqOGvoA/Tx5E1lMcpgEwMKJZyUDT1EnQBKZMDEqPJ1/F0kEGnSyxx5zghvAzZh3++5cmQZwnt46v4bzLxymXwB589QGTrKN/CzEDzWQ/MnEKrpaR5YLeMyqGQrEuMjOhIfyHLOjWbHVg3oEToB5i31FjDFSON3H3whb/x7ywTgU9bxJpVlUXFTW8893P+M9XZB8UvERsP++/oF+hDuA5g4pSG3co89b3m3TBPL0FMY2R0BLsSCTPKgwIjSilwOVGksb5grq8xGGrqzaODG55+esOR66+nDxUHqlb2rKwKFD999dVP82qcnYDqiaN6nhivx7Rblie917hbnwdIPR/jenKcgpAS2FItJA0TubXRODUNgx8dTFcHb8M14QrStTn4BYQHrh/7I3039WckkxX7XOJiBZLE0a8phEe+ioCCCy9WflDgfv5BSkcfRLq4E/eR9aDtdWe7Vk61SyWEgZ+Z5J+kMq0gxw8ZhEbCzxc3Ny3ub25ePH15b40rKpKoV131wx9fP5f6LXZ+9ve18MaljXULzVrtrJ2R4ti791y1VRgLRD8jOpUNWDiFzqI2TFDTwtFjwyWlE1W1iQrX1Iqb+N0p1bC0PiduT6tjCIf1YzfRd4t+RnQq5b7Wy4vFIHzo3UOlJYVfg4Q5/+vkb/oqhT65yCFDuy52jNGgZ+znTB3x0+D8Ehun0rWbadosoihlu1iFbZcw4cmCtyWbpWaPPPrTUfdt1B9eTzvaR/vSV4Jj47MTKX87/eeMMx8CJdzCdFFHEA/IHdTrVXvEB+j857V7aDmyj8OC1yeCeZoaul0FbswisUeC+HIqmC7xg1es5NdMb7pEWy399qpeqHo20bpYRh3e+fjgrP7Hd66ZtmjeJBsDdkuhlFEgRWx4IHKBtgE/d9w2WAJF9E6mASxC+twlQaLPgfIKjB3uh8xFNGKH+dCUHmMTvpABBxMw5VrBXzKjzyt4ULMuyuCeUql7Xau96M2ysj1+T2WoNFJfZfXmhd4ucbuabDaFSceUh/J8JeVS1qqy2Zpc7pI3o833eWLlZdHSu5rLf11kb13nFVeUFNpD8JHvVIbfDOW3rCzGhZwVJp1MRvsva3P52qrKjIWm8t2oilhR9d1teq+1rKrN52pbHZCUlxbYQyWy4LLW/NCxaP3DBRg2sXf2jP2Z/gvhT9hXkMex+naNGqpF7RrEJBztVhzUOZbE/1FHjVv57uyRw2ZLcDY1OKhvp+M06WEEw5mrp1Ihm9Hi8bgQA/Ko34iOZnwtAWDZ51ZR5gPw+kGvVpxL/C3Y4YLJTmc8W6Ivu2R0vy4RUVcsDdfxDedeMUWZqxn8zXDjzQ9Vhipu+sIrgiuOYX0j029h4OZyHO0aK7RaRdp2hcYETcXtHqHzIiORaHhy/zkuoC/pnZO7CX54bqee88sUnSs6B98a4OUMlYjAxfp2zzjFI5jgUUJwhDZLfGhZmFLnwfR8LaDmpXD53mQsqbvP35JzW0B1nNsmHEf8IzyLxgtuE/uCvl0tQ2KVJmJ1olCdMEDPTq6Y2ZwC/vlNaeAM+PVYj+QOsTTTX1ZOiQhqQh2G6WtCvG0kcmyEPfYVyCp+NFXfZ91pjpo8p3tEk3+hzZNLganp6kcjsTKi9uiLiykG7pHIZTJrBFM1Gj4RIYeeRocj7HAE62YkUEhSErKRPZ+EyP59D3zmFvgjfvYt/Bz6d2mXHGxMefpG6XN+okzwGX7Orfxs+CP47ZQT7+zxBsG/Rx2d/IvAm8bp6wYuLkffDtBItUrbNRSkhOkGwoQ5sQKDOk+PfzH909/PHQfw9+OhZTQmXh37M/yrqC/T1+9xj5uVgC7I14npe4p2Fu0poouKSkt2yCAng0DGyhyydbLNsh2yo7L3ZKdlMgUtozma8xfH9tCQ3mGAnAECA2twGNYZNht2GI4a3jOcNqDHDBpOQx7TQM0OJ+TwqmXW6XCuc2527nAedb7nPO1EjzltnA0/9oYN2p4NkpW+/UHaQZb77gjuCj4bPB2UBL0gfCI5sP5XA2StwQm8/mLKL8PkC8TxxgFTdNgUmZg3qr2Aa/jXuRw3tzeR6J2XqOudm6ifO/mT+SXX28vV9fbyM9BbXWJe1sXM1AXqa00mDov11i4wC/SCS8BisBKsAWvBBnAduAnpklvBcq60vqMmlt9lk6jFXeVdvlKXQaUHrpoul6urhl56xepFV/Wvv3xVcqB7+fw5M5YumDtzBRCCrJFIOtyKr7XkGGD2GPrCnjikjbLHI2SSoC9pNbXCoIZYJc8hkl1SRmxar0jiFmdzRb2YHLmqy3FX1NEZtQDdFAxgyQXH8FNxVm063kpduWHLip7W+CVXXX79Lct6Wmrn80H5pXnXbuBc3lydxqyRiRuaZ6+WdbqmTQ8VBs1a1qiSqqIuDfPzi4vKil8WYqtClPVI9bFrb307qCt+ddPtr9RSfNlbN952LMQGhjbf8ZM47dvBl99daDXnG5XKHFokhavhAp/Ieozz2QwWg1JuFInk+xfDd88Xl2WsqQjrxvEYvCpDewXQIk3AAvC5zn4QBFFQgfhbAjSCDq4QPUFRjATKgVhEyxQKZ7EvN5JfEvDawiq3KUfjNOvZgqlpXRWOHoqYUiF0GVUhgyRkQX1F0lAr4GJ+VzXsh/2V/C64pIp/lN8pWvx1eh1uhothfzWC1l/F7+IfrYZL+J3M3AvuxvE+NKD5Y0fcyo/4Fe6/WlAPmkE7mlNVnFWmAQZDoDziifuqy0oLq0xBZ54l4Mq3hs7XccPHsAM07c7JHvZfeWTTa1YOaKSKqLm0urO8YeU9DzPf+Vpd1+K6p0drzquOlrZc2bdyb5S55cJH34WMvRbOIZcARiJi5ADCixp2w9ETw1GI5S9iKlrUIyn5+5W77m1eDf9PDzzDK+l3vtYsh3/rgX/jVT28inn7IiYrOyFfJp/kS5WCMtRTwijrTnHuPtDNFTotGo3WIYE6LQ3kYq22tq2pcnr1tNbGik4/sk8DtbGSYu68MzZ6bJg9EcHHZqP+w04yoevQuxe7lDLZKBJDPrRD1HvpvJWv1rVw+zXQQv3HNfzWXn0kr+Kav6y7cU6bpUh9Of/HvmR1O0f3fq1BupEkLqG36BshD3+CGl5xyfSVWkpabvsrtepPzbFwNdz//xAdov80OtD/g+hwzTVnN05NBtGifyUyZOktNPCAElAOqkEdaAIdYDqYCeaBhaAfLAOXgiRX7AsEgt4Q63BqHBp5rgGGgnIPCAZbZnTV9zbO6ZnGzY60xStjLbVVZe3nI8YhQotMPpiQHybQ5AKyvHA+GFb9DV9ZJ+GvGb333MStytq9G7feMPr6p59eA29l/r+vTaCoesqsrdZ5a2Ymr6CuOb6M/zU1vOyiCKXNopMaafOOLPnYCFpBJ5gB5oD5IIl0zi6uwG2RaEUiiYu1QimQSBIdLdU98entzVVdgfqy0mCiPBJqOO+EwZMlkkrcE2hzvvy6yb98NaqIZ1zzeTyTFtcxq5MS//bdn7769u4l/TfedRtd9PXpAcayM+EaGqqbRu+nhvf+6MnXqFWjn39j83Vb4EsXTox/hVy3f4lnQR51B9UuuhTkIK3DMKgHIig6ADc+Z9WIQGL4TBKPHr2awo7tdGYJTGXEYaODas+rX93VtaYhL69hTVfX6vo8/q9BpzOIXvQnnVuXV1cv39rZeduympplt/E3fPfRRx955NFHv4vrtVAB2Ca6DOk8uaCkXgZsDANyGRmSKjnoSsdIOfVOMRRrSA58H8AJSMnhJE6JwQGeLBsnR4tDFs6y8oryMi0yjsqe9ZaXez3l5dfn+vhfF+qUNp/osgoP+bGCP8031jgpoxE1qga21ThpI8LFTD1A1YlW41wwfH6TCtJAKZbJgBRKUV/shagrRpIkPQnNKVQ7jOJ4ugHNlIpomRnefElHxyD/21lv0Y/DI3z1wMMPD3xKYkhO1LfNogWohdx+/RYWyKEcZynKwDrrZusOK209QMc5TT+zjtnM0DMYyLyBTPQD1JV7EfESo8njyeRIkkU0ICEtiVOSce/GyBr8dGqiZD+8p4E/Ynn2j698p3ddOD88K+4LVR9+1OgTLfhmlWjH5asfjnls7mhB3Df7CipF8zZE81wQAQ5OXoraCr0gB+ZgykOQorwuJWwNapp4m4WcovRIoAXDVNgIQDBLcfpkonXdrAqVNZoXmNNYFJvRHyxdNiO68MFD/01REonKwprNOrlMqzV59KJLXTnB2u4ynTK3anZFXTLhKOy4rHXp4xvq+Z2mSq21xlWfn5Or5tx1M2wFQs6eA+E9C/WnDBieF1H4F0weCcL3VPLEkdISGyTO/gonHP7dA7PnWIJ18O/8R6hQ3F76/mhYyMdCXxtEy4Ee5CGNxcmp8uXAwLgsrCs19PeyCB5qPhJsJkRsmBlpFeO+eImwB5BBbxLjfQYJ53xux67rr7n7wU7uwYFNN/7cPd8ZMRQtLoytZtwLr0heuaJ7eUdkdk3PyhVcv7Go7YZA4bxDkfnfiITjl6bn4TZEk5XZNMmBqSY+581J0SSlAOWU1dEkbDA+KzFtclJ0wJSQpOgTjXgujCRGbw61bZwksyprF42TBC4+lyQQmKh3qG6RGs1h9nmGgjKJHAmkYWRuIAyR4DAIk8Rt+qzpM/SfMXz6afP//A8uRx+luhkDyW9Bb1h9yEF6tYmqHP0FYxDWa5jozeiZKwgPy+FkEgYk6D6aojEbeDdVwJAuRApe0bSiSRgnpdAHt4sWAR1Q7kOzGbGO4eNkJIsl6J8wbA0e1HU6uD2R5zflxoL2ym++9ppokc3vLZ+z6ifPHY4XOfJLYeDgEPQJMDUI5qoUTAiUqhTMHMx3KsqFbi8z6gx6SlOX7zPlpUBCXy4COXv1T547hEGW8McODvHvIHgBKkD9kBkAxWAn17BfdEREbdKsc1Cb1Ovs1K7QsyFKzbGGmJoz22L6F2PqMy7PizHnGZf0xZjqjDv3xZjjjNv7Yqz4jNvpcKjVqgPw8D7athseoPM4u6UY7LY8RUuk3zLoX/cgg9Fmy/2Wl/VAzyfBY0vNAfbjZHyULB1iz6ALEB5F3/4+wgq/kT0IYCCAl/6sXw+S0EDil3lQbyKMFk93ElNHg2wC78U9AO2z50e78qWKIP+bHL1cLrfmlBXrC/k3gwop+pFZ3Nobm7n67bhcLXW7lWJL6ccNdl0T//tqm8TtlqrlcVhZo1BJC4Q5MXaYaqceT8kmq0YDNXg26EWqrymbYOwLZBMEHWO/pvTU94AVWJ43W7DHF1W7TyKX4XojZ5IkQVCrNwlpDGWIAQodQLrEWwgflYicgXy+wRnTq0QyqVGbG9XBUup7oz9ryFHqHMiUVxga4MqQUa23X4fqM6P6ylB9NhDYb9ujf1VP6ZEU2A/lcijtVL8ENwKKztsLcVT1DM6+YkeTh0pLkDaW8olIvJmwIA5xlldEKQmv/Y+ZTbE5pUWO2xZeunnl0APtBToRHQrr/nofF22eqVq+fH1z7ZOP6VxyRhjfqK+LUF/7QAVnxEfzrJXTcrlJ2qnSwYPIyFBBFe5795b8A3DpXhPGZeQUEoojURajlExNhRQ+KTaZXjEmCKyUaeDZ02sK1UWnVfsX7Fu0dvFt+7+3LuIqdhmMisvD3oo1sNRm0Htivupu9WBfzaxYYsOq7zlNDotHxnRXBRqvxPIa9Vcd9f3J8loDIcQMXKqaKK8rzievT2SLayyvUR80U/chHlz7wpeI6H0agTUPIrkux8Ni5EwyJbG/qrCm7ptCWGfmQRuizQTZoMnIBtUE2fDPktfU4xcvrxGdZlGPpeS1RgIlmDyIaEi+YnltyplKXofHxTXJnz5MNaC5MVFeW1wii4aFLIYnUv1D5TXsuzB5fS5NoFeT0aFUE3Qo0z9HXtdcjLjGchcYqW6q8wLlNZyZkddQRXXDmVPKazgzJa/By+iZZ4i8Zvcjcd2HJsp5hTV8RhDWSFbz7XA7tWmyXP1SWU1t+gJZjWCuSsHMkv9fJqv59qlk9dgYyB9rpCrhXTkS6g4ARsuBAhFYfIBh03vE549VwzPk/jfQ/SC5T028TwXJ/Tsz95ms+/KxToqDN6L7MnJfthfohNsATIAv3j9l+XxU/kbquhwJPJkur59YvpP6Eb4v/rf0fc2k+3Aavk9J0vfBpPv0UXgnuv/N9H1v5j7q76KxadTt8G4QAPP22VmV69+QBecERQzDBQI2C8IV9jzLnGaoPQzkECelEgz+bYyBO/AFy3AMzWicBGL0WHJgYD3+W0SWIo6wqeQLAxFxJiNSQ9Iqx5RKCNZBNIHuUHmbUm4q5N+3q+UKqyZWbHLwp9wahbkQ3tQeDtQGXYt/zzkYo5Examo+ay7Qd/BvJpzoO52j5mAtZxcZU23nm6ibSN8fPE/fV8OdhLbSdN8wE/uuEd5LtaP7307fp7L7rh0A5g1REnRAwD0wvwAaCmCrA7Zo4DwFLLTHw/FEnI6Xs1WOqpIquoqTySgQhuFYoLiYMmiRaqKwmvK1oJWmrCazGbjDIARz6FAI1FTFa7gaTqOL1dSAMk09VNH1Ui5AUZzZEUvvxFEoleK1UsjQlUil7g6IV5xTDlACODSPpx11v+em3Aki+Wu3YvObPZ5cfxgzNbw9BjtkFraPY4dSYd0hdIfs3nFiKLWbHFlJemIIZ04dCg8fHV6U1FbhtaXDh5Lo4+ih5IlDySGsaOI/SAu6VJnW402twBO2mdO6CYvE/IA1YT2TJJ27QxBfacef0OoNaITUwEgF84b/7If2Fr1k+MYtd3ywpe+yWm2pzGq1dXSvm3uXM/A7Wt1jpz616pvrPSsW6R40WizsdFe9yKLzVHzSAJ38SUuIbYIW+VXX/vzWv2wuMjfwbww0dSzuWXkrvz0GFfWKcgv/8dLZBiV/55u872GvdgzU0V6N4iMis2aM3SDqFb1GIjh1YJR7wp9XldeeR5dFmiMbIvTxONQwtI/xsrpoqJDxaPWlJW7GZTDVxdCIdGpcUEK7PF7Oy0lVMa+32MYCLaS0htuM8GrjESP1HeMPjJTMON+4ykgbjYCrhtVd3bY+G2UrhnlIKeI0sBv2wbWQkUBYTMdCNF2y2l3ow0Bpp4PepoAKORMtrWPEqw1aljZqdHoTo5KBhCn6uikyYopEosnEsCliiqLrBN5BELK/+hU7OhRG6g2iWxJvtn+8T6CuQPDjhNimKrx+K/0qLcFERZSBRqIiG8ROlxeJe4/whkisKzBFK6ISowm/YTqK8MOmnBTvR6xf1OsNXMM/4nPdfVXf6nf4f5fYHRsLmhpCG+u+u6B3GM4fEudvdDY2FG+scijbVV5+mGvmvx+rX9lRv7o0EWIk9Hf2L/n8flFz1Q0b/gRXXqkwfefnvd97ZP8heMkQXLRaabprv3zJjbmiz39Unc88pg22X33/i8/fpzQKc3PG2B9F94rWgDbwBtffZoMf5MJr8uDVTritEsqamdYGO9vINVKNjRaPt9xLed2a4pPFVHFxyWq/mxYZDcZm4xzjcqNIYqxBPVxgiplok0XWpCniNA32BkreAGrX1VI6urbWVEY2w3FojDFg8hfnBZDMlZg6NGX2MkpGl3XZOTve/tEeHt/Vkz2+KHlsdAjvcYnIQPa7PLIoae0aHUJcNIlU30XJxNBINIwIlsQK+six4aqqzFQTNnQkigfqans2hVKUmWLy6QX1MWXqObFdKLrXml8RqsuXq/KsfoMTaeCO6MD8CKLU0e/v61s4DOf99J6dCy2INF7f2quf3HQMUcVQ2VHjkOqmw40P7biBernKGywxi43uuqVX3tVxSXv1hj/19P7w8RcQiV6tK1jCFz214opvXoPJ0jT/6pvhLT3GqLTw2Gmsc7jHTtHHRetAArRD2f4FCvixA+/sepoLaXNiDyr+rKTaY/NjVyvpMNLLTub2q0ROyR6XRgzF+KwUsdgL93g4vDsR3gTWFsOf+7X6GEXlNhygXfu4OIwfoA372BAMHaBz9zuKYbgYL9FzPReJtB2grZylXEGzqKRURIO6okK3QyZ3dXv70FD4N+pnyJRioYvTGjkE07gmP1/jW+d7w0f7DlAfcQaN3I4PmagKHQwv6xTD4ua1Vcs62I9HzsTRG06HwRbMx4ER9kwyjuZSAJk0cWT3DZxKnkni+4HAADLdo+EANuWRLYb39U4O4K2YoLss6vHiN0TGrGyQCqIEIyIiNc+I38TCnCMm2ril4pGk7OdoBPrHjsnULz8Df//4Dfvbq+ubKThjVvC/jovhG79iAouvG7L7D9x47dYZN/T2XXpZURUjS1SGyirs8yhmu6vlTod2PxTf3183rada7s/R9F3bPHJnXdH2mzeZL3/xJ1ddtaYmcZV29omSkMtdhObaNP7v4g3MTtAG570I6sfe24fkEoc3UO1QsjERV8ZRRk0VlNFVhTqqjfHZnWpxE1NcAPVeeWWNipYhroxPBXA4OEePo98hVjP5jhitWJEotXPBgoi4PCEh+60+qGBjmz1wh2eX51kP7XFHNU67k3IWFZcCH+ujfO6S4h3Fu4ppgChtugfCMOGkmyAD3UDCIg0JTd42exsla3ODJljtaII7m/Y0UZomKGvq10GgY3UOHa2gdW5VDYva8GL1a9WUpcpfRb1TBV+q+mUVVVlTXcWoigxGPTBxpn7TaRMjMZk62rVErh6OYqaLGKywwd4HOEHqGE6SWpT8AE3v0eSp5ACLlKSPk0NoOAyhb3hX22ii65QV6UqmCHp+URJz7egpwsoxX8C50AOBgB9mHDVEayLuHNqdQ6Zz1k9Z7hwyx005Ubpc2PbVQB4Rb+Dzqmw6vyF/7gKtmeO3L9/8DiVxmXJnLVDqm/n8GotWrmuHN33j3i3NGzZeXejp6H4hZpTntBWIvNYl8FtISdzIy5fZCpkC/u9UNQz3sW1W3SZePie3RFJQIHYYL6PYBeaArPCG+3thlP+F3eB7pPEB/uYFlmIZztlFfPl+0TRQBqpAHHBQx2kvrYXXVEKbI+CgrrHfb6foA2PHuUUyDTWn0mGvstdU19UytL2qKkib9TRtrnaU0Ma6yigNDFBKGwz2qlitjoOMVmtXmH06Q8xcotTGzGaJIkaZoZEx11TRtN+Tl+dFoGUyZR6nkKMqjnJhmSEmQZaOPZyv8UCJx1Xh8oGI3wWjfUhNa5C5RIkan1GnpPNZfY8ZmsPJaPSQKTIaiZxCVIxEPohERocQYRHxq5LC/sSjQwnEuEl6GFavAgFA+Hs0aj0RiQwJehXJlbtdxHYFbmIPsYfQH3OIvV106FAgxeFxuA86DXrioML+OsQPytBL6yXGDw7nIQJLEIGJrM2D2PaLYuMPeg3Q6zSI7n/Oxd84+tGzDt5+xYJfoL+8Irs7Af8IL4Vl7pIBONRqDum1zz333NlfPTK65FH45C7+U/gq74LvvvnzwkI4//I3txzeAp0FMW0OVcjHD14fqKYKC2VyXYm/7+CWw4cPw9aDB/kXDx8W7HzP2AeS7yGaTgNzwFq4jVv53KpDqw+toZ/Kf2zVgXz6jjUPau9dRa/SXqe9Q0tXs+3ahVoaFWyggn39/cWtL8UadrraXpoWAzsLal6K1d/o1lpUYliljeYs7i/p39y/o5/uVxmMYeM9xp1IbSpUyaRSqFo79wBMcvkKubxQNX13dXV915zdEOKt4cSW3SpxsrN0WX/hAVrLmUsVDfXyAZPJ6so5qC8xHjREwUp2JbWS7KCo0MRWuna48FEsN3CuywMHi0sWH+z/pFeTa8+lcjl0O9d1+dy50oMymVw+d27vAVgwWFZWXj7jJdgCxEjzV3RNn15dramx11A1B+DgYFurZd3AAap/n/P6peZAYPqZeNdoknhnz4xWheMpTy07gmRFYABLjRHEDNDlGXQ1nW1e3vQBSMQTXejnkcQIusIl0MghmzwjeUE+0FsSveM3NrWHGBpsEjUbj0MiTfAfXkqFZnw50gOcxA2MJUaOOx3UpzNbQkncXjHWKUKwTKuGXreWODOymYlIa8SJAdANtSlFosIbTacL0Eg+eSjpk8frQ8bpUScUlYfyvauMBSa32mW9ry1cW/K3BYknrpmxIlfpsjhFBc5gZe3yyIzfPR30+8wdo7sbcnNMDmSJbf9We/9sakQm0cjUtjyZq2ErV9HU/t7MaEw0raerfGnnjfx+g7SwlP/lmi3l9ty6B2be0H7dk0Fl5aJIjoW7fD38S0Mj5K9c2qyQuN3yEvul9G1r7X6pZ/TH1Lfvv3x7lI+MPlmRZ1RKQ4/dd1l92DvvjvZLG2e3C7aeZ+yUDIimsR7gwrtSgBpxMbph5ljK0QrZVgha4U9bW51OvGNikmxEIQa6sT9KPkTjHmcAdIAuMAPMpuTcYE0hFJdCcQQ+MA0+OQuqHDIVNUdL3uNNrW0dtR0iqUypYlQ1zS3tHdUdvmnTtJ0atV/dxWqnaWfMnD3d290za7ZnttVkzNHZdLUdHT4Vo1d1VKuYanQtk8c6gmq/Xq32T58926edptfO9minedA1ujU7qLPpdTqb1euriYvElumm7uYmqQiYkWViNtuNPTO6OltaZVKDnsuZNZPVtLcppXo9ngohiTym1ztmd0yzefzVtYzMrlJrdTJXOFIPRPY8rqHEQRksFmCXSyR2ZCmPnd5X4I/hT24lUpPEDJzLfMxQD6hgtQqWq6FYXa6mxGoP+lihZiQVOqjXQbEO3mF70EbJbbDVj/73+l/w08V+qPDDZ/zQ4r/O/5qf3j8N953NM1un9U+fpkYtr2XUdjDXHmaPINaKBGxyYAC/oz8sX7FRE0jp0sR8xXp01NqFTaChoSGkg2GtC2hNUZy3bMLZFYQRD6U5MWbFt0vNrLCBHfqc8AN7O+bSwvvtwgV+SQ+JJtwS3gOBjKKOJpUGM2e8tRvtJv+cZU6s3qU4uQHNQzt0egU/Ypqhk9+wxkd4vSkqcZsKvYjdkyvJh+2FmpLcu17phDL+8Envn/78aeEIvxfaev79fksNHe6ipl1dmg+fyCtQFRY5OOqbpcYgqwy64Q+U0dthP/8C/8q0ZyKtBfy8eAN/Z8+b5ZdGRV5xi21zB2L5o4PUNPxCl3XfFs+SFBbSjb7rOjqSlg6jFgkGWmrUGswbFtpvi/TShbzv8Jbkye9+9/DhLZuIH3ErAKLtjIPkYO99EVBINc/LJ6r5PpOZfHKaHKSjcyo1UtS1Go1WXK+gk8AIFDQHtOhKBtR0AmjohZyCZSFgS9g3WJolm02bYizZixuZBxr0ew/bzzIsK4UH0MMyikP3KUpqqJfRC4GZbgJ5QIquZHQjyEU8Fv1HNA9g5RtJ5YH1I4jFIt6KfyT6OCEaXkbrcZPVDREjyVND7A19IDbJ5L7WOZO//xfU9ffeMfrOL+Clyytfu/0+6gy/Dc65PnH2asZx19nLqcdH/8/MFdRvRpXf207k4v2QpR9F/MEJQiAC9nByRchlYgqKwx6yg6xXpo2VlKhkcqlULi/2qFR2pwFaPZSFUyhjGkufhbJYHAUeA342R6aIGQxOxuGwWSw+ra3YLA8dgI9xGiYio9B/2skwsXDY9xJ8DGhRd2nYmBa1l2yQGjdFca76aJxs1YjXWON116nOECRKNDwSJ32hxTcEBwAk+w5grVJUltmDBCmSZcRGwcOVJiYoNi3xeX1o+NKNM2aIFPX8f89dsLGtZluivbfjv/4TaWZt0PWzWGdVLtvE5tZW8CZawhytHj3SwRYzpvKVK9ct2HpyYdGM3dVFiqI8vnnpgvKBY1Wqfv7t6mpiy4cQs+1B/dgEl3OtT9bDX9TD9gS8I/Figvr3BPysBn5WDNsl8CEG3kE/SFNMDMpiQTmEiNsksCethpNIxNJgcbFPWq2XSqtr0CTDnfo9xC7FQa5Gz3E1eFskh5STrpNulr4nlRhpqZijdZbqEmNBrKgaLqheXU1dW/1ANVUTrKbd8WLWCq0JicWiLcp1eKLltDsvVkDJTA4N1UTr8qBWGqwuv01yRELNl8A/SGAt18VRJg6KuEKOuoX7Nvd9jubEkppikbSprrypxQM0qKhE4wpopHYpJa2zFGhdNlN46BRSMpNDHy9KHmIPHxvClEGsD/G+AW1VFUC6pilyKpL6wHxv6MQA4XfJ5HqsexI19HaRGbO4228inI3BDE16SHoMq5xolCP9NZo6SwMzrYEkSGJjA3EfKEkJe0Pat4eVUGJwYCeeAdNeG4X4UYGZIeYFTYjXQVxI3DNat3oh/1qElgfdHaOzg6vyFa++SsuLnNVB6vtX2pXz4aOrAsZeSju3Q3Yzf2WE2jr6H7BxeXssXigrLboK3l7E3z0LKfI5hYXN1mXwu1vgopnamAV9bbSu4B+D3XOiHqOCLiwUl4ou5Q8mtvCXbQw6SAwY8SElGi+lsI6bxjpdGpeqwK12Kws9Co/M55V73Rqk72kc6hJ8cJlN7kXqv0cB5OvkO+S75IyElsttfq3DYTXb8qzSMDwhlfp9XAlVfGDst5xea4gVh/yMD30yUpjHcSSYV8SZpBo1AsLKKfzmkG+WM0paLjXjkeZGxojZhYQ+yxD6ymhpnT+UF+asHLpjdW1CBgeGked3uT3dXpjwYlcE7fUVFqA579/hp/z+aATPXiS1jicRjYfYU8lTKY8Siw9JQSMAW53YmUdud51JWhF/I1IxdXhKhP0gkhhFJSNpF+8JwQ9ILtibsmQbfpHVsgK1tYUGkQG9hAGRiZzXQklZYRl6aYkvCjFOkbLAllfUU9i/HFI8j1+MrNhVFRytDq6yK8awpjW25I66XpOHOUifuCza4dHxb6zdsvYwevGnZuiiFj0it2X5N6/YcsVh9II/qZ5xH1wLSFqcn18tfUtcAvSgBnSCBWA52M8t7wmVVUYpTtvGyPMusSTn+Ho9SWevZYkzb84lvsqeaOiJOXCO74ke2BMCPijxhXyhfjCNnYZoMK2LM6gkYqTFa0XipiYHMvnDTXBt06Ymqkmp2hGHcTSaJGBlvzs8jF12w8ljkWGkaaBZ04enjXAoC76sqgqH8S/Cf+EfwE7z1OaLOvzA8LHhRHR4OJI+GdNLoy4rr8hJ2eeQlQguPKKLCw6d8gpdRXmFWOItLywvNIklDHpMcAGk2W45/o6LUMQjVC4SPED4UvrWlYu3rZvZqSz80FC4OX/F6rsfWrBodPXTz/OHrlygvrejtXbjT9d2zyuzOctdNd2jD3nfgaF2mNsyqxvCp/fCdwqLpneUBsOR1tag/+zh+XOvC7bmbJzx0rW7Z3SdvbO6LVg/UJ+vhvZ7pje087uqWpwrKNfG7pkt7XA9/+Tb75dIVi6z2w50r3I+8DAEV7y6SN0bvxw2P5g76yrpgztHmTnltVx8WnttQ2MN1fz7b91J1x+rHP3vg7c988Sgty64rNJGYrVj/823MLmiO0EJqIF9LwIHmoEysztm86E3Bz4beqsvFrNVoreYE6L/shC8WnOb5riG1pglVZVhZ3UoaK0Mu9xmZ7XF7LYGK81u86JwpT4crqx2OlusQb3V6bAGc3PznA7nIluu3mZD13kt+XZ9fr59fxCK7VBqd+Q6mXxfdbDSbQ6L9TEfAAqopxV6jtZYbXn5CJO/7FMaY3asqqjI51+4BjSevA4odZgdlKzfvs5+1E7PscNgtdNqc9hz82T5AXelOcwAfJpNdyGdg3hZfiCAncWBWokkH9Tmh9lDOGfkyLifOOWfx3ov8S8ghXdoKGEdxqvxEmkvPrqXdjBgln+79KaJ2i0SBRr0h4EK1iLEsAIiY7acF9am4YHkVUA3+p8TzamgMwt4JDQ00jgrwqQ35VSUMybR4GPzGuYFPOVFTo882kxDyei+DcuvnP75hhWzfuB+dut1W4x3wfy8j1rKL4XKpYtzHrv13nzf9Jg912jxKYPKUEKbQx3gV0Az/xdqHv/BIXi4/9KBO6/sr4vw/z9n7wEfZZX1jz/3KVMyk+l9Mr2XzEymZpLJzKT3kA4BAoHQe+jSQVCQqqKAFQsqNlBBsCNGrFF3Rayg7lrfldXdddUF5sn/3mcmgLv7+7zv55/AZGry3HPPPfV7znnx0l9GUcpo42KTkf7x60JUWxmGN59BGV8ILSuoCIExzdXYgtG02hmNMoOW88PMT62R+Zk2FAbDWBRgUVHUGCWcRDRapPDGZKC0tCjho9IUes9sNM+JClB91AKK5FCUoMhn0BlxltTIF+oEHL65NBYkhCwDC+eykga5mhBAFR2QpqWt0hPSn6SUVO1z+eI+Ql3iKomXEL4SLATyiNA5dxqouPlhG7oBNnehw512M4NT8kXhl9wAcxvdONtdLhpEe4pE+rkT4lDIcyVfEAz29qLo01fKYAZJ+m9Qjwao95kGMBN6s0OhzjPVFgxuBjHKABN9CjEeD5OFtSC5ckWjjyj0K+acUcmEltHehmxQ6MupsANq8yh0X6BoIT8baH9oylck32cZlxl1oz7/+eeff47g6m7CRwHr2sKCuaUklaA7k/tdIEDQ74NCwkX/yyTeQ+iWulT05nZFXAldiJR2Pu7fsGRDWpq0zbC5NmjVVt2vM2Y8pzEs0d09M4eZ6RheyrJSb2BJKOXfSi/PK9YU45wYSDbUB/yYv1AixoFP6QN1GOBiwIf5sRrgkwGfEBgADvLy+XyjI6lXKiPNfr+w2lCNVzdH9HoT32CQN4wRzxDj4lQkjoF4Ms7jxdnsPfiDOI7HCZ+/u35aPV6vlMgjgUKnh3u5f0DvZ4OpUHZAmTgk+mxQdD7Yi6j8zlAQ6u3z6BW4D+9k3g75h86e670enS/kAl7lFTI+IQix9YCBE+VSMw7ABGWgTZVt35Pz/8Qs0sJk21CWNCKKRU0IgKVkmy+n1oCd7K1LciR5k6UFAagxK69zuWl1dFvHpLk8XnWRBb+5Ua8Tca+lv9/7xKry6saFj4VqPjwDaqeP4igEx/ZOnep2+zRu8Ekt9cYOgkXaXHHaPDhNr7i4v8jnAppRKpXdZqNEQqusnv6mpNR766Ho/ilbHgVFp98X4RQZ7u7eu++eV2/siJHV6mwMMDv3fAaU0yEsBo6lz7KDsSDOBgBwp0lAtwRI8h0Gu8UbMdi5QavRZvEWGW3cYNRgzw/qDXa1OWS05QdNRpva7NG6vZY8rZsbdBa4vJZwgYsbjBW48oO6ApfazNO684MarVttDnKD+dxCr0Xm9VqC+flOtVmmVptNwSKrjTI69dGIw069Z/jCgAsNBsNEw3wDyTUYZPlqrjdImeW6WNjpogqcGl6ex01hWpEW12plFjMhwQOEXJcGMo7N7wIuFyYzoFeNWoJPaLWYLGjO96KYx1ihJKz2urx4vbfH+y8vEfXWeLu9hFJ9vRqPqmvU3WqCpT6lPqP+Rk0uV4OZalCt7oI+HdebT2Iyi85sN4Mac7d5mpmQmi3m+8wEbgYcswyLy1CYAwnx3gHR+ay0781a/YweGFEFTKSj9wT0AnKRjqx5CO8yWVwkGQaYh1AXjKgCTnZuwu++oDnTOwD/Qx8AWv6hILLn/cCUY7VsGDCFgtAxVFcSAggMBOUEEiRK4GBTDhObOpxZoN3EIjV1tCle4NPOost6yvTF9pN/rqI/BvWgWAo/F6e/rTxzNFjtMyczxhmzQaSC/qHKViWSC8oObiz3xrUijs2W3+1a3dmwrwF/JlMLfyy8022g8Bt++unP+/blcGlfkFXUbKwZPJJeT2mASuPU4D22g7ZnbIS9PFr+dDnxIf9bPs7SgF80gKtxafCN1t3W+60Eq1xRbi8n3mgAK1ig2uGsu9sOvrD/ZMft9kCz0ZkGGFTQOGYQGYyGtKHVsM6wy8DmGAwBHkrl+iMTI/MjVD4RSXN44UgsEEmnCCHSMCJxGP1MSzj5YUyYFuIyQijhRdIqbhN6mSsM10G/4Sno7KNxd+ka+MSUpsVNXzUR1XVNgGRXxp31zh4nQSAzAM9jOW0mPVngjUIG1UUilQVCiS4trvSm1YawF80SNnoDXuiKAFGaX9lck8YqAZuoHMVmEqGGMJsJasO3MfMa2ehtvAK7wVDgL0gVEAX+3nNoxJMHuQqn0QAo+LB55DHKXzDDl947n3MdJ/Yy7McYGsiDGGRQI7kH7w15sIlM+kOFWO0E+jhiwYETmRMMfoBxJ0Hvwt4BYLoMC2CS1Uj8ISM2Z25A3kLwLsheDMYrl9qGBkf23TlrhM3kPVlsE1lFt8pdUwp3tNRMenj9PIPNZq0wBHYvfuH6G13jtotl8Vn0I+DPN7oX1iR7blo0XeXi6WVF8ubRqlT5oWWrtaPX2ZMGF4BE5MmKdOMWTYiHtyy+lXa2yZLzlz0zYVSDTBopa6jTt43vChYumLIa3NFrsrNEs+c91ljeEC1SaZCOahteyuBEbFDinUhfFxeDg9JnpPh0KXR+7cppylNKcrkfKOAhx81mYNUAoKccswo0hIbj5ozl3MZ5mPMsh8XlqDlbOATHzpql4bq5Y7m3cR/mPstl5XHBXu5vXHwLF3B5+QKunsUvsPvzwY9oAE6hFei4zMBRDhYUFhoK8cJmvzwlx+UI44EclVO5jWDMASw1FAqhrYCqrHcg9c75YCjkFzFvuBypZJSRGIEI2AhFyMoBCWJRJcIW5iZGAnF2E0VKBTXaYZ8y9/ZPXj/+P6Plpx87AH2jR554QTR60jQGL5D5qa9zVlHqxU7ilrumzuFfDIi+W3KiYGA23tN1/90vDIJxEyfjE6YJnNbJF86QQ/wSBN2gp+8uR7PChv9B9pIZzISNS4f4+fkECdxGodwg98sJOTROkCzHDe4CrVpNyq816KBixwqAgaWCej9vqpCHpTLvBFNQc78dDPpDCIEG/EOh870oOtIbyrYzYarqmOAWo36VTO+vCIr7MQaRTRyKEGvPnWNz7KJ0qb7t6bYJQcEh+rsVK4DqEJmhH+7PvNShUOr6FSdivatrwb8uPU9U9Z9ZRz98Jtv3gxp+kjRBGdWLzcZWYNdhZ9KmVtGumWBmx4oOVePsltn+2aBjdsfsZdrKZF0oHI5GInXooGpHGSca8aQRGLVa2+ZrUf0Ujl3X0523bFkSvQ5VZMCWthE2KBZKKle41vUPSER5VH6+8bpls2eqVkRGN7cbe7o7WhpbOSURVzjsdzFNkJgei+grPsR0Uh+pzM1ai4xCgXZML2pTHDobzMUEoNI5H0Q9noey74AObC8qGQ2im4XIopQycFikBbL4vixOXMdU+/twB5MXil4eOBpFuSf7iO+qx5VMAgqxG3MDTR10S1DwoxazANeBaMxx+T60fiBL5jJXCiUlNbrkWq9QIlA3WuxJcbCqW8eiCkOBUTOKx9y5rGbZ0qerEr6qao1GKMzX81wFiwY2Ti8tLZ20Mj3uxqnRh2+flqyarquwTDOVetT4AMGXS7QGIVGV/B7nyaVqvZjSlVu/AyQpEvAVdgtgm4ImsUIgktlNdkdzlzBoqdQ2BOKtpYUKc9PUzRPvXbhQxDcZRaIyOnFwxoxYtDbVmSzS2psnbxi7ZdA3MJZLtLTibM6kdQJHuKJQ6TXLTcG4OkyIyw1FZokhENeYOVziYT6PI5TJLcWKrB3cxdQCNkHrioe50nKckwWeJEmMRfI4eRR0wXAsdfbc2cEU8J8bFGV6UfcRNKsGoGYBcpO4i3wkw6GbyUfoFrLzt98uPor/8ttvmTx4zqD/RHwNf7cR25K252KOXK6a6+ISdVDocEXQC8aA8TrdrTpcx2AO8eNEXtorFYnyzBq1WiIWR9lQ+y9jv8b+kP0tm+KxATuZx87j4SKjRKfS4FwOlkqdHTw3CP8PBZGdDAUS5DB/iBndlekNIpQoPI5ozM4AM+mPbWEaW5tAJJjEI6aYyUd4QMzENsH9J75OrCydvrUN/EZvoJ2Ne1c008UJsFIQa+6L7UgQSxL0Py0NMtKzoWbp+JQo8yIeWK2IT27cUFhmE23YIGsryeLCoOAkLsB1V2On0vOi1VgEC+EgjPLGfhZ0/YIEWUSSFFWtUJgxoUiIC4X+WpcrkSgKBMIRf5JF4NVJyNR+VQAEXisCRaRWS5GRMMK+QOeDTTrIGElcTx4jXyMJksxLJFK6Mjwv4tI5OKjsAvXWQ4iugXMDQ58xEzxEnw0MDQB0GjPwXL4tYuRW0J/1KXrh+UPEEq2+nsy6EiCkuvohQtey5TE5AtKGgkyDcDIHUyeZEgLo6DFZXHYkFkH/kauBMk1mBjmA74NeXKK6amGHT2l2mZVivVNp8BtlfNI9+d5rMsfiJULeDvhFcFMV+PxEtYhHtrenW9Pt6cx7o8d5OpY12cIuizviUPutCmOkprHJOOGRDc02s0XbD04F2gOt8P/JdnEgYGOea2d8hfTwl1Qn0zO7G+vHStKGKjeX4+dVenzdNRxvBfwOi9pGG8ZrsJJ4PAy3LIWkdursZ0xhNBRE0CYJBkOBIsrsI8sg18SSROxqfL5ppIm6g7I42FDYZEtrlCy2gCBCSltIGY1lpZTFBN8mJxhBw4gl/CtvT3ttxLBy6T8ASZF44/LOQltZqzda5RSCj3rvXFiuq7tmfBX9kqt8cqhrQVnVHHuhuUgZkBXXjx9w1YGEyy3gcUWasimNmX8ROF7B17oKzC6xu9YgdFTPunWqNr3Jm4iWuC11cxsq5rS4S3tmB+ytq7rD08c1qO65555Q06xKvVokUap66w0Jnw7/4eDBqSwet0CmdeuEerO9JAzO68NOpVet0EnY2ZqnP7E45HbMgrqOaTV5bHuBms3FxHlI+KM+zEPBQJEpAXyEQ0yJBaRMbgonyVjEJtdTcvILgaly1ij6u1GzKk0C+iNFZMzGo8uAatnRjWMiiobDRw/tnqu69OpY4hbV3N2Hjh5umH769aO7+qVLxr4r7d919PXT0xlZBUUWcR6eKw8WxdrSbo1GfC4UKi5QFSZtPEB5WEQhy6fyFDjVOKFSec02nYXj9eXp+HjuVGQr35kWciAbxkCaCuEesvO3sgiYMIpTZDeXtDB1CWhzUTQjiZcBhCdGR8BuUcyZMycaBcNzHl9Z6Wufv2FHLaiin5fYim2ZT7UubT6w6csmV9m2bwTm5kNNuH5Mrc057uZZnev70k7xoea6aI1LZLMJranAOOKzzJxw77qmvXcz8mMplMkrqEewBBZJqwu9VpszzAVAlshj46TPY7c4cbVMyUccm8op2JyyFb2TBcOzxQwiU8wWZ1v/h0yESRpCyjKJxyIxOdN5Af7UE0oqGmY0KXFgDqSnUTgnWu+VGrt2L8bLiy6uCP7WunaMv3LVUwNzDKZ8Tf6cCftXtObTfwJST22I4JbiNsh+tLIUukJjlt3SPfDspgb6AmBZpq3fN3rG0V1TFPWlywgASks3yTqX3NS+B/6KUTcuH1+Q9ec9wyJKwCrDglg51gzXqnFVhEJEs1KvVhs0cp0SJzEsVsTRsQgOavUdQsMgUudDSLxn20rE4fGMeACq3IqMFNnl0tzQpCwFWbsyO+GAPfITKi62LKRI4g7mvY5suRO6y8a/pJ7ZRu/uNZsE8MtkHQfmbLvJu218dFJxcW3NkZPNC1YueJp+GswtmzXKg3s9LS17t1VX11rNlZU3/gS/bGKxTj+HWDBHrxeJbX/7298u5CmdnR3jJzc3FRZCs2DflB7Vb8Q2ujk4F/e0zE5NaGo06JuNxkXjxsZL9HoAeXws/TY5A54zAnNh1rRIpSZdavjNLpDjwM5GZUPnhtCAh7ifGV8YKGKSYUztEBLKJNpZNjJioMjJCaXFxM+X+MQ37Z+sad+3aW6Lx9Myd9PejtWfts0v2Tdm9L6F5eUL943uuaNk20Pg9Y6+7Ksde9E7J7aviVekF+xF76qoSmDDw/Qi4jWwkzUkYudX0wBMZmzR6uHXWAuYXq9GuI/dWHNab0p0d3daYq4E1gJaWsosdbW11Y0WX4IoI0ij7jj48RhbmZDm41CEpAZPD50XZU4FU4PnT59Gth+jlTKDqNVZtj8sF1zpgZrFq46YaWh9IAdOjTHooX9v6K0HckZvxZTM78jWucGH1HuXyq4jTgJH4Mb2NYef3zx7dchZ7BMFvbElE6zpwovj1k0tHbXlG1GR3llaFPX6U89cN3WOSSSSypT2UaFEJbtxjMtiL8r2ob0YGT/m5bsfend2hSvUuHVB/41vm/1458CoktZ1M2ta3AaDQlSss4bj9s5lHTWr6L+XaLSSWLAYjPFOCRqC7hwNpzI0DGBxbCo2Oh2oGF8zmuxMJU4kQKJkYmeidRRezyUT8XiMpeEnMGgYFBlZHrfb6WOJE4QRmuH/jYCpwUH49OBg73mm/o2h5v8/giktv+vVYs6iukL/1tEF7UiOtpdm/99oSG7gqX2TivTek5vWTHMvZKtFar7avCRsLSx/pnrBjPAofr5IkptkdNv/majz/zqrxaUtXLNyXO8Wp/1i/2SvwVuybmaydYOdr8ay/vWX0L+ezWAntGm+kzLhWkIkNPOlkCvPBhFHDjKpNHF25bhcJEHLkzONg/EsCp5kWJCpQIsJADx0ElST8Pc9G89O/sNf1py+ZvEv939KHzr6Ohg7uBGw1EY/O1N67dLF29d/vP4najbtPj54N/3tfvpz+sF5W5dcM/MwqDr+Mhh3crI/dOH9TjDm3SMgMcH+FP23m4boo5A7Soe/5MSYa0Z9Nd1PBhutqGeEuLjRQ1CzAAYXIBXyZ6EVZE6J43AFuYbe//sirppsBXf4ymgrlpwTc3h/2rvxs/73v1/3wdKFvx74hD587C3Qc3IjYKvgii58/tbOnW/1PjB69AO9mXfX9PSsWdMzdnV2dXfR391Ln6UPLtiyZNnsQ6D6+Ekw/gRcHS17662dYx/s6Xlw7Jg12Y+gPamHum8e1PFJaD1H09qKZDGFl4v4LIsLfuuCfl0A1+nUcmcBMnUHs1qdkYXwaxD9y63UIY6ibshomWw501AeRcSJkZbv2e6JkVxL+1zf+WzYHM1ngjxP1CglXYm8PKmx0uLuCKiDMwceeDLhCl28qTBWrbjrwL33KCrjhfj20tJKuTsmlBaQmZ8ixaVBsov+vmWaNlNFUFxx3F3jKRZq5oTUz5+mrTZremKh5dzWjT8WGWaEHTabI9VrE8oL9JnfHvXjC4vu68r69jEoC5YxssAKpUEZoNLGRtCIP2x/2H3AeyDwrP0Z91Hv0QBq9XYIJ2Q4/P8SsGACjCQkGEXIMTP4MS0VcdIcPM1Zx9nPOcx5j/MFh8U5DlamJZqEACMIAWWDIkRUtKCIKDqOh5+MARzhWCWxhCdfRADiEIY5P/f96MN9x/GhY+EPPy/5sQQvgffT8lFO4NSk4J/GeeQDVOA98RdiXIxeyT+kfEmJK2e/p/9Cj+vhM0d56uRjzACwn5szC3/pzSz8+bwayibVeTQSDD2VWYhBRQ7O98Ld/CWBBoumEHA183PvQObnr0Tn0cza3JxXRnIp/10RZD32kbBflLqq84tyREMg7U5NZkRS5jrlVfLeW8ymzAqr2t4aarWmcfqG545t3Xr8ma1l/jJPWcCszsmcv4qvSPd4g99qiy95dHaNefqrDz70yqv3HXgzvPzSPeOXXzgQcmTtGrR/f8vpw3LIxeJEwumMe9Kh8jDusTmyCvBptiIhJfKR1B46fxqqP//Q6cHTuQ6f/xe1R+XqGhndD7KljSZx9jXmwciS7/zvGo6s1vnor4NTkqXjjJoiUODQGKIWbU6hZc7+p0LbnznX4qK0vaWx2kkrgKzRwyqgrVNc3iKwGN3P+r61w1+Scbj2IsycFgOlU6ViOw1OH1fiFPLZaLHozA4imxsqI8nlZvvZSiK0PLHIFJIj4yUnf0ZWT6I+xrVgyzN3XDw+/xWJl2fzcjctfhOAglUrGm5e1X7DsqZYVSP962f0j5fw68oDT8y/7dm6OnriXU/Qv9LvjSYqN4/beG9TyN7QZK0d3XjwyNd7mOttgjrACK83CK0tCZXnJINBlX+W3ciVivNnqVDj5sFBqFfhBQ9mEBuignRxCMmTvGw3GTEKIMNLJKHMFGEms/Xfmq6KiYGNuzl2u3DD4imct16+45zeatUkCy4s2wxEL3XTS+mhj+mTjVXR5mXPrXztDH7juiV4yTXrAQmKT9wDjnR3L/jgbzfS79LzPny8cXSNraHZVjoH+FElM9QFGMa+hZqBOZkpiMEn440epAsUqcYgQQEnh8+XGXWY02SVyHUyDjMvjMnmnsqcGtEJuTwh0yVPdrlfBZrVMzK7xwLd1v+3ZqDMjl3XiywW6YNzHUooDzOlhSWVciQZyeUuwbzbns6M+m+qgaQz79+6PTP6hbX0pOkRKAnt6V5iFbpHr7xhZZBe/190AzF8mJ5OBvH7MAPmxUKY+Fiw0GUmWXIWxnjrTEN/NkprIp6xxbLXjIWCyphJjlRBCLMz+g9tCxYByK6B21Y0461pU+mLhyfOHwJ819j2ifPBhDcHQlogpQ9Xb60tpldKRPoDuzmCMPDTx3dvLewFimV3WY68kvS3rq2qiixpfhyUlbkFmVfty1sBZT9O/1jGU4B5szLbvNMicaTTxMN/5TxOtWMD2DWY4MjCZYSVQJfMlNtJMIZZMApdGHItQ0HoeI60/mcLAHn1ZBqQO/twoXYHXFK25X+MJQQjOzQyWJJ1pekH09LAGtMDJQsnbFEJKvPCKdvD4NjW6jH0H+g/zt2sCzx+kqX0P/vPyTOWl8WvWfY4/e7R/Ufnjqlu75m3qmTyiRXu7XNd+OJXGjlWrU/p1alU/vGJUG2glMT5o2J3aWWxN/eMKWscw+I8AJQTFTJu1ZZm8I9XvpSU/Iw/CpXt8sbEdfSPA2/QtyUKZ96FqzgPrt2ZqvzjZss/ntt72+SGlU0Of1roKY7uuyTrri/itszV5SeDXYUNDrFAF445Df3VQg5ZFrtTKy/+YHa8ULdTkD/nYiVXKayiM/Sf9vcDTUOI/omZ2zj8BnsVdQBrwsrTJhye77QsEhZWA0PYH8arw9VhoTttMhr0Wo2QxxFi/rOnRKeYaHXOqertFYeGmKeQH+1gyXMS1ZTdE7EJ7YIQOOAOOGzKJJ5r68LKTthjO3KWcPao6FAZTTRmibFXfXyNQZTPDrOAYO49K2asp1tLmuf8vFPszCsFil1mqdTQHU+tGDsp8Y2iIbGubOorq2/aNRYcnroJfEq+s+625H2Xvu2bvqXh0aV3dINv1s47PqH2zj08Fbvi8F5VaHof+OHQnvqZ9aU9bfMTe7a1e7zOurXzIzWnZk9/fsW719w/VLM0629jGEsGbatSaGWNxsJpTUvaYVXKdHIdFCccmxzvrIkEWVxdmMP420zfwFQIyWpR9gHT1ua/SYncFDHTvz3+/XsBIgUqEWOxQ/bI7x/hgZz0gLYVY1e9WgjtKvC5oiruxQe9iQo5updJeEsrFJlPuPwvpFzeWTFhG7mHb6PHzy6CggSaWMSqEeOKXgfWZe+XTby0MXsv0QfuBx+lG5TuZZc2JhvU7mXEqqsfQR5SD/9MsqBOCGGGtChYBBykKwSsYkrtyqNYWCoF1Vc8Jcl6U7GRYaYEO6eYU5eNlJh0pMM2Ycn2J/aAmA2/h740tevl/miNak0+JeBKwgqdo+u2mlS1ahVfzCt6bX7Pb6COx/W6hGzQTM2+tPLGlY+1JaJtdLdPmscVFpvdim1z0gFvG3jYI+eJvzxLf0jOsoZEGp2zlNFpI9dfilkg95sV7mJJKS4W5PE4/JI8BYsP4BrQ9Q+KkQiSpvDL1xYiYkJA/F/XJL1VtzAxcqGJlu903972vy3sJ/wfk+reyV0s/dPuiTdnvv/fl0ckGJze3+nprBepBBbGElCORkq4Bu5lOZq7PMwGbQec/bt26DiWeykWxaIxM4nlhCjBIhnRSITEZcppq/FHcOctk+f+1Dll1pmP7r6nsuxBet5f5i0ES8HoytHAcmbtE/Ry+gu7WRSXrsrQn3XMfh8McSQb518At+EB46S7MnsfEM9u6H9GFJVf2x+pz4dOz5dTS3cDXtHqe8FPbzT9kb57ky8kZtO3h35b1XYO7pNi+A+kAu5TFDOlBUV6t8vF04clYpGQz2M6d4ZC2bGnkuwCc463ENiQ8IlRaHXI6Y5dJYAYsY/cmkjYajIqib9GO+ZU79z1DX2XzCeqPQ/WF3c+UbrcNSH+0J+NR5O3lio9hu1zAB8bBvIt5Fe+pQtHvXRr2bxXxu3aJ7Dzik884Nh4XTcwzyhaNoXHrbRq5HMn+7qmWjuVWolvyub6pS/MRHKlavgn1jtUG1YGfbY2zJNWebiJZKySRRSNMgh0vBpnPUtjM2g0Bmb6zqCYAY6ElFerPzbas6z6U+T035WaY5T8izFbaAoqZaj+mNlCWxRjVBm4yiomhIfA1udHraB73591tnSG27311WKJSHHs8zmhTS0PHZlxfPNAzU3Nthb381+Be4G4fKloXnKIfvuODrD4acD3tXyY6U5fWxVNTCutmI0bwGpwdGb9LXR/G/39LrM1cVNQxBHcs8Dh6B5Vkai1mHy7p5/b/CKoMPAtSvr1T5Ys7JwAVq9vpM9fWms0O4xep4eJM2iGv8LPwX0uwOzYn9LlXEJN4FygBi5A6DC9PZ+fb+cVAEyPa7QFPA3O02PYKwU8WUEBT68z8PI5ejPGo7BQQQGllEmlIvNx8Je0mwKiQ0pewUnM8Lifk+Lg2fzat3bpyYmyl2TvygiZxmnX6fj8/OPAmtZpcKDRakFtGgNG7CXsXbhtKLuPqR3t/YyD1ts70PxztmwwWz3IuGiovrwXin9mgEmuKtD/FZOszcGErhf4PNcLsmBPhPMEvdKYeESAsNg59RlitrQMsEGuzRVLrrkeHJs7dXXQdk+i0NsuD5rvm79wTz9Y+ILf5C2wgaYbwdc/H13RN2l22yv0Devb26Y+ePO9ty2cAd797NH6ssLS3Fw5z/BXrK1Qp0E/GRuVLvLbDQ4XMB2XkUYjO+DAVFqDJk/Ci9hF+bwyqnQjqtFOs1vZfex17P1s+IWleqFug9ouhcxjpOwYPB4zZQYw0f+s6YUjjkTo85zXhRQaSuQzXhd8DI+cIwKyPczEzApJA4KmL912ywcX32laGr/dTB/01NDsZHDBAncN2AxGi5wxsBEnWismtoxq7R5FNb3T/ucVF979gn4zEJ1K1l66dUKCtFrx4inErHZ+b4K0vcNv9+hx2yVyff34QYA/89CkkV5T2XpnI/QEHGkFhzLoTFpoo9hZApYRlyl1Co6Ai+UWqIznZpxnHUbkaolRyaUiVwocETvQUpjpUkAMAI3fOXYWONGd1JsvzZ5VY6QNizt1geroHwUcuZhYlElSTZeO4bWbunGbLc/RMuHiHnLmpXsXddps+PiZxAvWUj2w1Yo4WtnFE0BELEPxjfzhL9kvU+OYCFYt1ggE6aJ6qlo7TUlwlWrlGGq0llRTSq2bIjgFqoJlpYQRt1F+lVv7q5ZSeb1KXOn1HgdH0uUAlwGAVySi0bpEYl1gfwAPsL0qnFAqdSILsDgtTh23rq6RY8j/MR/Pl+RL2IRfB3ASyEAAXAt9LARk0tkcYYCrUEFFOq81j8zLU+pwp0JRV1dfH4ofB6knU6lq+COtEoZAaEwzhqmcmFfkTXtbvV94Ka/X6A8xwAZ4XjJB/3lxyB+E3+dRbw1UF4FCGwgg4e9NhfzZO6IElIGQ8eBbz1/vQ1BOtijBNGhYCHoHpCa4N1fmd+UgCcwmXRUPyLaME8O9Av895mFHILqD4B/ghHnN5DkLqn19Wo5S54k7Mkvd66fOHaj1R4olvEBxsHVCK/XttY8fXr/8mTtu9SoL7I4CHT2IF2bep5oyQVBy0wOz57UmUusc+t5jlwSkOLNw+65pSxsi5ZVNwdXH8b9ucBH07kN7tz53aPf6N+IL7n62rX/HyzMyRU+hvS6FvHkKyj4h9NriWCVWlraW/DGgKyr7Y9zq0NlRCAo3xkFR3G6PFxGE9iEeIX2I4GblDTMApbdXhFJ2IjS5EcPJq4KWEjkpIUNBK/RocKvFTOJyCqrIbKoua5uiTF5Wn6hBUJn1WqlTL9KHjh2jH3/+BdD11BHQ9cKFd+4HjnvuB/Z7H6A/uP12+qODeI/AF6bHFkP/wxcGcx7Z17Dx0TxBS2XFKHCefuyZ50D78eOg85ln6EeP30t/euBBYNu/HxTefRf9wX1/S7ikZrPMVAn+ge6tnFA9LQq20veDrnFjO7LntYqupw6TqPdPE6ZK80vqUmEbZmIRPjSfjvFlUUcGzJoVPFc7gCx7dnclWRsMQ1jfyJXdZ1raYTElKZYR0EYIXeYFsA8qm/S2G/YepL+9duHm9k5vaW1zu7n04PWj7Mm76BeXOkoE5j0rFm8umaczAPYFF314jtMPZcQYvycGbgXFLz+5+Db6uzeWt1Ys8Zr0FeySothO0Lxr3JhO+ps9bVsKwfTqFW/unVx78331q/x3gMa9pafojyvofYnRmmhyYt+o5IIcnv4AlFMazIEFmalQcl/IKXaGnRoNq0CkE+MkW2dhcVC7xGDqPLJ9cvO+bP+5r8Ys9oCwMPkK6ETAtWeNbAczCl6c227cpawfnxk1oVKrrunFRwELNly/5ZVva0/k8Xh5f8zjgP7Vd9ywY6yPPhZcee3Ga/86s8xis1lKZxMLpqcstnfvHLNjSgC/W96RurQr2a5UtyfAu4o9S6fs0Yx7qX87Ls08je/at2cbUzvUSu+gUNxPgdmwImijNmDutNyrTEVKIvgsTizIw0q4dn1tRIzCSsFs8vb0+biIEciUxISi8nAnrQ47JhZhJiO6tfkAk1pA4QGlRQGYtnRsxAA4ktB2ByMSMAmKNKHGdWw7LibeHw/sMrfytsXP05/V/0K/D/aCEuiJ7aZPZsbymypbex8+dz3oxZ/saZxffO/nH2f+UffOpp1VwrhF5aPPHTny1FGHve+5B1/m0/8kyTL7sUNhcA3U3H74C2bR79O/0Stq+CsBeOFlEJhUSb955q8HF5Oje+h3PvkzfaYwCSr/eBpELyY3r+M3vEYRFLiNPgQagOSeH+qfxXH6efrN7PzNr9mPUtXYfGw1Jjq6dIF/ut/EMH/Oms+Z8Mys2REfJIpiI9D+zUlBSAMHFI84Zrp65MsI00ugzQjPCMmOsHIRn7A9Eruq66YX5CxLPWDDv8e0E2P4B9osFvGSeX/+3Beo5/K4FS3BKWa/x7uj7Pbk6AUHqLxK03h6Hj30xEsLJtfVtlaCojUVS49nrjv77KLVb9Fjb1mR9C8AelZMpLz08vpr7wbtYPvO5O4eXYOXYj/S+1BtnlJQ6p21J0yJyDxWcFdy5gdBb3+0kv57AUdcWO7qklIey+Kisv72FhBIadkC+gx94+3T6q/tsAQqeHmucPQt8D/vn5uivuMWsHpDshlM267Q4lL9HP/Hf1naPP37k30SGU/IEqjqnMOf4LhG892qaFdW7jQOv8ESUtdDvhyNJdIGLqcxSQo7Y23xsMvg9Dtxp1OoDzdgqEWmVCTMuSCnsqERf29IdGaI6ToCjyPlQy1+oUH0H9EQkf2/B0NQjwhEfDaKirARK6N63pF4FdpnlpD++/Kky7HzSmREuUsr1cyoTa0Y14cCI2Wr0h0nd11/k+/vKz5u+yVdjfNAfr6wPbP9m2Xd9e75CR5/z9CYDWvfSo61FKevjpHIbCsngB+AbuHM+pKxbfPKmBiJq27FQCx1ePP4roXjlt0cPrYq+FjHo8GkVJEEP05cMr5rst3k6jCjc22HNx/naqxLsTSkXzitNXLM5U6Js8KZ1GAYOyDWSfBUTE9xdGwm0opCJ4wEQ+YkPOGpXOzk36VYls3RUZabuCD7KNuE0vY7yQbfE2KwJwzFcCMSag05obYUsD7bvHsfqCmvjNJddCPwBH3R0K3xrpszj70KxRz3Qx4HHO6cBjaeyrDjN17XfOM9+Cx64+8lXdNTy1Y9Zacj40KEDZ+Fbyu8cUrf1kJTtGnZvLvNyvbkZfG3CcczH5HPZx6PXDv79t2Ir0boU4xVYBVps9mgMxrdJU6tXePWxAohdSqciDzucBEkT8iLCJQtesnFo+NxlLGOM4PjR2JMyv9KJyXqUcUgy4TI1oZvcqDwptwCDdcYIK6ij9ZVk1n1e/rcX1QLIrauQNcGRKeZ02z+36JTIvR7c6+QZGGkgPUfNPkuqSyCT4bHP41os9MnLLTZiDGl4BC+b4QIJGan91Ifs7Zg7mytGMInRf1eZyop4ZWUFEQCHidAAwLddh1JYA6iTCEV6nQFGrVaJS5g6BHKIomzauF86FRvDpsUyhYIQbLYYlR2jHCOXQCB2MlCOKS/N3iUFOp5KLVbSD8g4POon4rUQayni0Q4Fb72lnE33wZqyipLIKtsXaGqTzzRVzyejo3QanYHfSrusd1SNR8E68ktC6fQ/WCOjPpwZWzLy6Le2yetPAKZpLMEMomQLlUKbPReERhjsxTPIxbMSlhs7IrM4zjute5uIDMZyc1L6FvpjQYVuEUP+SSIS9ibqAmYB2uDvpqxqC3srS0tbgjXpyp8RL1XzzdzSEprVMLFCctL6o/j5ce8FI7Z/F4cdf4cHBwS/RIMIizDSBEiQ7GsryYeQSeQV6ZVZ1M1jAVktV+BJyhNWoB4SH6VL8e0ncmyHUNKyEMdZtG2xrIQ0O29b3PVIrnIzDOblfu6K0vpiw/tXdI6WyaScJ4GC779GoxL2e0pOtTgpE+o6JNCbzH9bZPZVk9NoP/Ruyria1uxq3/mjiKVCgSWXl8SHr148/yZa2NSq4QWgx/t3rG0s6mINJvxwnZwIdOP30nn1Zk1wGwmC7vB6c4AE7uV4TbuDfCMKbEqbAbWlNZ3dyTCGKFQsSTYFFe+Xm2yWrG6Ip4gPKM2UJgPaXekM10GiZ4KDoZ+RplxRCqU/Dl7SvQ2SjIGzw6KfmAw1iZ5LgHEFO0xni2inY05Trm83H/k0K+K/fpwC/jPZ7MRYIWBCCoR0WUE10KOnWK3VdAlcZ9l0li2iXxdVBRScS0WXm0lX2e19fTZLdZMjdbszM9zW7T4/RZhZesU8k59Jqw1uvI5HosWfGUxu/JZOhaVxxaYZvW6qKY/jenOHB0VM5sp5Vy8rmPc4/TLtnQXPXZy98d1KmnllmHMrHBGwcVSg8b8Y3uTjnbSX5vllgS4GHBp4Y7aY7TYXMInAABTrmXipyJ4lp+EZ9mBRdM6uYoiHZTMIOQX6HTMGcbzCUyHKxUKGSrf84cYOw7px/PBnH5ER5WQ5rQb8rGh9WThAYcUINca0QbZJAZAOJgzOfgI4AcUXePBC9GZk+lC056jxa/Tf+ksacFvUNTXiAvbmNOXsdADeM+cRk0oarNxuz+9+DMYnxknwv+Cbxys5NpsBos0NONFJI9NUB4HIa9IIbdA/0LBA0pSJZHi7DwoaQZTQ7nQtSmYxNF2MmAxNqQtPAPkny79GeAH9u7qUzpiF+2E/o29/b0dKpvtOfyff8gIqaaLmH363QtpBYVbE6umg+0XLpIvXqzI5n4NdA2xiGrIzkU1KzEFkEnZ+eoavQHP4+WzhVjq7KkgtO1zQKTLY6ljIwnFCDBF0NUANjMCykS00R/d+MyFU7s/N+mmHFtx81MHgYT+ChiOTGkPay2ElP4I2Ih2OmX64K5Xfj5zr+B/Du+7/QEr2O8ER60tk4BISyfRdTUOf8nSMXW8trRM4raqMAHJUgZswCb04qyInvE2Q2d70eadCmZjrSJFVpfADSOySVCTEtneyCyHpmcKmHKXie/oGf/qrUvuqndX1pnwfhtuczXTL7D/+Rl9J/0g/L7zu+/Z9AujnFbchk8hzqhe/p7+6cOlzx3a81yXGSylN8YDmjYvfe7RM9BKbjtzBOidbTpXGVjFzBhfRE2h1kKLw5WWYGa7zWnQa7WsiK80Pw8aBpj/7Omzp/xDg5JcUS5jOmcvMosUyA42lzArYQwzFB1GFZ+xq1K4MgYwyEhHEs16unPoAn0T/fijJ3tClsK8hHRz96mX1k+Y6p68uKzNFpEl3NYysT/S37Pk4etueULKC4kV33yaAS1v4xNImv70Ev33Nf/0xiYtpzsabn8SpI+VjFcWtwuElUWGtU/ve+j93attdTK5qdF6y4tnTtzzFsM3LMi0o4hXIL+Kj/HzRGzSwMpDWzI0yBgDSEZnQ2qWLD4NnA7W0wt1jiqBbfXyxhl2fB/tm5iGGmn+vKZb1h6umHtVP5cI9MEUmCtfQCqCfqtJFzDjUjap0LHkIzmu1ODlc4t4MicCs61Jsg9/L9gYucaEMR3Zo010gbPt19ZnkpUO1ItEXtOU6RzJguP3VVWowK8zi6bj4tr2G4nqzCPTptpsLL0i131kauzq7LfNmpxEjwV7ukIFbtJmo9xLLte9sl7AnFBzFmO+tNJt8DglEo2/DzdE+mwaLZel0nHUIwvy+8+fDp5n2rnF0fzhnLkQyW55ruoyp/hi4HIXfB4uUShDIxa5nHhucjV4o7ilObNAW1GpzGeqLoPr6bL6CdXglerJK0aPXrnlzfeG6sLSovrmWKyFunuR4OLf106DBpTBpio2HtxY4XGW5NlsvP7biR8Fi1pGr7hmzMUvwPt0IfGXJoJoisSam4qRvDo+/Av0BWuhXluOydLcpQMWHSmY7BHkgiFZf1Ax4g5iuViHHuWkshgLtBfIKRzxBWOW3+XLUZZcgkEHEh2KXPoHi4UUlxPtTDdbSAwFdDEVKPLJkAF5NaNldvH+Z5+aOZU+eaqro/96oYxoGCMTpT9XalUBsVeymG6nf3n4uVIQ6Uq3d85dXjr29i1TBFux4UNKaWBN4yv0GvpisWMsiAvCnP4Prl2wlgYnfju13VjnVdFUgVktUnFZeNcKffNTlBZ6beM2TX+6omRj3X76i/qEb8vMPC03tjJptAL/wWiVmM3m0/vpk3sm11cmqwLBtNAXL57y5UsaQAHLVBFfILphGNtcUgnKvtFH3h9cNbV3BVAfCeTLedbM83kEQeGE78uFY3VmGp6P7uGPKD11AIthjrTYreYpZFKpuFDAxWJmU4RAefHgKTSV+3RQzADM4SawSAsKSUiytLpc1oZIL5dJkL+Xy0hdSUiFjDFK30f/7Q36Y3rPV49sqrE06meOr/BVdd90tLItKNJ++pdir/61DkHC0tPlG//MMuC6HfS8dBLcD5qBA2xc4e2xV/u6vH9Qa2Qh7VT6makPvt9kD4X6gG/x7LV11R9+s/aHoZ3nEW56+By5iqzDJJga+yTtcpFxsp6szuvI6xSMFbGXc8Aeco9gj+hB8kHBg6IPSTbGErG+YxGs48NPpyVqbZjFxSgR1UZNokhm0NPwo+lajTZMEeoalCg5gfIlXEWNkKjhcqmaOKuJNZ41l/Uc623WWdZ5Fucp1qusD+CvS4tVYVafFKSlQMqS/igZluASFGRWcvlhiUSrHgWtDJDm7+Lj/DSXF+b7PQPQdEigllgDyIgY8Ht6B1C2xc+0zjovDnkGeuFNrn1vLxBfRuZiDLgFkzrETG9WUL7uYXp73dR37z5PfwbsfzkDArxv1z166BpcSm+/5hfPjutA+p+/giT9Ff1tA3Bds4L+CJ096/BvRBQ/gGmg1aBMc0XGPIVWS+RlASr+uCQeupJczcWkSU8OOwONQSYJaTET0Zv/tXztziO/rO2eTX90i0wgcieOnIrRBfXv5o8Bilu2rGno+fWWjsrxr+pKtU2jHxPgb/TYmZjEuuGfqeVUJ9PXk/9UM1VLMX8Z/lH4B61Xtye+MpsjO6ojmLMfHFnkjPWKOmOxL8eDoLCwotTvyGwZ/N7ZQPXSU8dumFY98w8FcxyeyQuK570m8XdPjBcunjH9T4/vBXqfvXk3QemrCp64deIi+tnTp+i/ATc4zgvnUfwyIjhzyYo37+ofe6CnbO5cf+eCmsVjxk88szvm44UKFPpaE/3pE598siNa9nY/TyUQCSoim56Z0LCDPv/PHTsBjxCYKUqEZsoFhn9my6gxUKbPwARHphZYaiy/y2VbkbYOXRFwjqtCVznEbgzEggj+w0TF2CgOk4W8mlGE7HewoVwETQoFGlT+8C0Sm5KFs2XxTRNm0A/0JjY0gDVvl5v6v2AFjcZvHl56zWfgztMLQHtxfWXmkIfPExbU+Bvq0qRRv4Pi6+SGPDa/ovY4/cyz+4/NnFDWZN4uWlm6+oX9VQe7eEK855kpT4OguXI95e/r2+ty1vw4v7YBmD9QCgtCy6rvOzdQvxhIh2orL13ECXxSbyTQZqxYEJDw5SFLSgeIe8/femtf3frKQEEozlGUlRwHXv6oUlYBp6aHA7Y84eijtyKboQzDyKNQvzuhTSdl850sAKQWhHYzc+QSnRTPod2GRoB7NrHlCnTvv8NU4Gt4CD/8e0Ab/uqIKr+4mQG0teCFt27HD76wFtw9gly7tBHdA5tuWBnEshikb7lvQJ4eh3GeGBOG24qEJ8YwafRKfhuyJWBxLgcz0dalcATtEoIrMc6RqCbrsiKTMrJXycLYMQ5zj3vqcboGjwKuX6Dk3/7n9q5egAHJUvoQfW+TXd5Rv6gtpElaVUVcUXTOnNVdjRum//32vY/PG59qqKn1rw/UH14/Z9Hpdz8/oDGzuultRWtAENxxQa8nKNW/Lm3sUb/rz+Pybt0+c9IGcAaEeuk5mfP1nG0TFgD20kZHd5EpxVcWLr5h/9wJ9667d9+ExjWVUX8pj+0IlYxfu2EbIOnPp4i1eb2XXv/wKXAMHLhdpuUw575o+GfCgu/C+NBHERwRQO/wMiYOGyEPWnsOsofit4Tlxh+vWQTF2EczFq5zOe+6WTsZar4dPzy+sW0rSPR1LDtA/09ZEWhYj/Zg2/AfKSG1EGvB7E+E6o4TdWlR0irwN5LauJso0Gk5LCYjyiRETzMBhGyEyRKOIWuCkXCGnItiiuSAqDFmVFUsBGUMAv5kJwjFQmiocA6aAS89O6iHvLU+MGoU9K2KM69U2vV2xcPjUvQf+wy9YyfPaowbnU5wgSfQ8teNVil1hK9l4pS5LDbPPsmucJiM4OX66aU165JstqB8fBVucDcWO3xR4/Ex1eVWYX39/vCaVyonTNlcu9dbtyxAG+vGzdU4pzeFJharbKo83uz6Ao/KkpfnHCp1xJledQF4VsZS06GMNz6h0EBaPKnmUPDHsWx3Oh6BpU73Iig9MrdRe8qsgRVShExBNFAFCiLCJCXaWjfR3y7Z5i20CScBy6m9atnTLZeszWAymLNywbVT3NNinc9+8X7ji6X0XagwCGCu4a+Ja+Ae2DDrkQJCpTXCv3lEq+eICHQNfC76u+fjqVPQTkWWKoB/OkdRRY6guUAy09VUypjhuK8usWOd32rmLV2zrB3aStbJBQ9Tj9Jb2j4ZV1tMmOvbhMtneBa5GvPz+f3tgT9Mbpq4ZyB+3U3gT3QcTK7c2874g1+TKUgPA6Z9gqtGvJFnxAM4jhsIMeIKSAwUFhlZPrOhDLQG1ZdFYznyvJ7fj0/vrfzD1MCqNpl64aLML0u3RqzU9M76lG/x5IemN54b3fawSmvpB/y/fjlmw9TQ9ELI927I/NdT86CdosckT+uUYgmLy8H8Q8HcXCMxCo0ztjmehXRjV5Xm4Ao+UDdn7vPE+XALTs+qq5sxraGR2JKpXSDUk34/rtVPA9/XdbD8YEVtw7RpDXWz0FlrHf4ju5BahCkwK0KEYTzB/IKXCvACSkb0WQ9bcStCBwz1pgaHerMKiLF+kX2Ms1m5PJTJyAFWBCrKTnogTdRrm67jlNmfPhymr6Mv0O/Rc8Fu4AcccB19J2ijn6a/ve+H+uMgDUqILt/Jm5yFe5Y9S3/aMJKNioNb6ZMZ1tGnssmmB05iJBPj+oAaD2U66nW8EZuaDtU3xMbNaFxGytevWTDXGDNNmdQ+KpUIBSTymKzBTQE23w2/+ye3tSaDsrXzrJgJSv6hQSZtgb4QpFM0ePaUaCgbXGW+sneRs8+w3dUgaPn/A96IQly/95tCV3tVfoIHbNLL4cOwH0A/Kyu0mWdSgHBcFfoxIOkRyRZJo9jQGmVblcBs5jS2KvNdJi1tRSEwrsumxQ+auUWTlxKl9LkCsb6Z/tEZdwNNOdDra9R0i8xuJ6FJsnwleeycO+ihq/1aUpgnnjQzVlxEv5lqKd4+5FRZTOAlmUVLLq8za6gCH3DWF5ZTKvrFukn07Cmd3yb1KnM2Plbk1Jq/q6mzZ86XOdUqC2U2s2N9+LLMsvoKwmiWyvO5AsP1QEb/cJp+KhVim82kXMjnqEXqHesqNSql2ZhXWfMI8JZY1PCjCrGA8/RYt0dkkJvNuKuFiWEKh78iA8SDcH/LsUbMk5ZX1BOu4lJCkYcJpKxgwKwvMBM8KBROn0IIy8HBYBBBxdAe5Y1YoLFsFAMPQVISMrbs8ogKBpsYu1ytlhMkERNKFURD0hEbCLxV1DU/2r11kq197ESD2TV7wm789i/EwFxYz7etWtrXI7G1BTjcaMINNYGIOpt5dG2lJ9+XnhKODfgVZRH8OdpLZyoSxXt/ubmwRLh5t/MH+lOOetfMPaufXLi2dx3g1tIPJGb6xraKRMsONH81a4KqVJ5H/7Ztzg0KneYxpr6HoGuIJ4hXMDOTJ0YoTamniCWFNh8b4wvDcZ1aqcNYl+mQdYFNcjbjyV8WBymQLX1hgiIKAy4luOAK+MOBsqXKbMXXahCuthjpH/P53bFwnb+oOBlvKV8rtU2dMLrPYnef2gRE9JZxJpnSz+XQu5yudFF+kcMUIh7kbayoygxN2BnetKi30nfrnNW/nrvpxKeP33nf4WN4VeY1PH5p7ynojjVNdc6tJdQClzPhR/LGBRf5AbTN1FDeFKAOdDqTkINznFq1DgWkzw9eQiUVTOQ5G1kbQR8xiBaERKWuIINd5KM2VcPse+kfysdZMmX2nlRJjwe88I6Cx/9KTjXRu65fYLr4pwXlNlvVXOKhybXmou5LY9zVxtgYhufgtbAk8FpQD51SzJ6Wljq0Kh3bqcZDhVY+EOowAQqKIonwdjD1w3l4WxTIXcl/XlfuAGefB1cu0iRjsnTicMxCtHj6QrQp0u/KlHomBUN9Hup7a3883We8ePqtLFZ5rvgsjyt9y9a6mORd/OfSFptt1BJi5eJRNlvrokub1lbbKOoyHHmZW92QJFYtcyP8Nl1DPU5tw8SYCmoPbZpfoBMpVFg+VyREdE2dRezCSHCGsMBiQkFeJmQPYg5gdzClnya2KUR53eYb7sl8A4YztxNg/UqL3X7hPvzZnSvoXytKjuKT8VDHvkuP9ZLbqW304tsfzEQvfdixjrYS9+96BCwc337p9UykZCVj664a/pb6kHofXo8rrRCJxUCGBuqx8jV9rAWs/azDLJKFpvwhZxKNYIyLQwyuThzNAniQYrE6cu6ZCDVIYMvxC5kNvWDS0W9B16P0avoR+kd6yAvshkfWnfz6u+d7n6sk7v4Vrxu75WV63/v0EXrc12/G5qz+5e/QFqTqw8/Ca0pC/quhnsUoTJ7m4WQfth/D0ThMeCHwSpDEN4lNEbKG/ihjpJ69UEO+8iuzlt99ro/YT+BCAhDMfED4yaIAlCbwk0n8C+D8lXzlQg38zDCNYVQP/AwH06VFJGATVB9nP0JjAg5BIbxrb2/2/IoB2g0gJtK4mj5AP0g/Tj+Ca6lnM3suHYKH6XmiA5+OkcNPw993J3N23JBfmzFDWhDMd5srE/x8vLQSYAgcMxSH/1HL13igyBJDhe/SbIPkGOqvKEZNKVgmW67NlYPJukMtQ2VFImCaLxIstpIRF7m+Odmphw38/qKQ6RdVgXYxH7wH5t13X82SfZ1v0q+Ar4/fUL6tZkVjbat1ThVt4gnzecD+ep72F5UD4F30GbnSULJj3o6Gxq5xKZvTuYAY3Rn1KeQc2y276Z/nvf3EDt+Cx6f9z4KDP6wtN1W/veH1oQl3lpUJ7EpZ2k78S2tNT7h0sK0YkEcvXqo1aMTKMQtOvPjcltejVkZeuqDe6KVmY35oFUzCFmGlaUP3vKk2qVJoTpknmglzS+M8ZTzKys9X8qqrfIXwQ6lsJtU/FI+L3oZGADJshhC9RmQk06qDEaQpwLrcJCyahb4rRwbVxmwgp1BSuZLRqAaPZWORKBmGnkOOgICBkDDkBOHc0KyRPxMle+nnDCKuSGkPW7cfTJRr9Kt6ayoaw6GK8jGj72hylDkatFa9QJ4H6ulyHr9A43bhIplYbGloarRu5YoEmbXyoNVR3K70SGQehb1OnzCbwN8DRqOttqXZLLdYOjs6qNkX75mu4onEumbpL6miwp5pn9XHysqW7L5pZ/+kDqP3X+NcKjPhKLs4zpqQSJRKILApRQ3x5dBXpAC5SqvUKtsCF/+hKOCNqt35XnysTuxUFc6v2ripx2PFT4WLTeUvv3JNwGdsfPY5Zk8Kh78iNhF3Qx1WhFVjXZgvrfJYatrVNUE1hgmF6pR6oppQJ0sp1C5rKLsDUAgwMgBuw8guQNopryZ/ru8rIiaj6yAhc9xJjRA4lKN7EmfDT4+M7EQ0B2nu6Praaku7X794zrxrHyhPT+y7/8ADnd3uksNzG4CDIp3KAtATMfrpJdF+c1fAs4mn4NU0iKzF0sJKVcDvs5gNqkBiLlhW7m4caxaXerTbSkpbR826//77+/tby+qrJyzSy8CH+WpxR0/QCSJjImGdc6lrbsktO1sTUQAKFrbZZq+6/me2mKcIFjU1VhYYK68Z4WF8Yg4HGcTaMGdajok4qtZRJqOwLdU2sY1oK/SUlI8QC6UUzwydHoKUuqoPM3Oes33qLpNMys6e5ytmTwxctoIgk+NXl224AWLpt40KuUJhMCqgMWtMuj0eT1nC43F7NDfnKbcK7CaXXSiRAskQlyPJE4t9SfPegxVN4q0yu4kj5uWDDsqqkJvgpxUKo0GpqIUfL/Mwv8TryXytlGu9rbQ5oNEYFQKbzFiJH8nEDY48nlTomCij/1UXt5SCc7UmhRk4Y0zPbegr1OCTLtNmPDYDC6Q1xvEliEDjxsKrGZ8aP3E8Mb6/t5moLBFCEimvIpFYEv/fqQQQn1ikI3kEZCcCgmk1lx26O8J4l0/t1fS6KlUGhkxKuG6zEfUVMZZ5PV5PWQqu3UvvKLY3p8Gz1gYbn58P3hYWgF8+qGiP902c6k66ZGZzyOnT8vLzvUZF8dsKr5XK5/BAW6aELxYKBDIFZVUqTCb4m5VGk0JZ6/Uk4e/2eJJJj/dfkxzpa7/Hn6TyKZVKkPSDS3TpJPKxS+f/ccPkcEiid8jdJqNHry/Ip9i8oOlDAm9TymzAHrvwi5rLk0mFYgG0DoyQ0J1Qr/iwGBZL62O2KFcnwGwiG27jCwR8G0GgQjCc0PncThzz50rrswBc6EANipBzejnJb0GN7P6tej4bqRpxoeAhtTF08wAx1Zmrmt/7LGi/UjV/02NvvPHYTbnC+szLYwYGxqwAn2XL5PEM/Sy4KTRSyBW6Z/nyey4yZfTz502cMJ+ehmy7nuEvWWMg3/iwEiiDEmlVqdbhJ8sjD5kkVSwXWe7DdQAITdzy4/ilJ+UE9zieeUJIMNDiFIMtFSMESTZjjxzuWHZAezIHDMyF3q4yuWN2R7Y33EghJlyf9DKGTYEX0H01rWuXtF4TaUi4au+e3bJ96urPlr34xZm3NZovD20/8NDxgU9uLikGO2bWjan0VxqP9KU/WGufWPw33OTIS329s65tkmLr9srxnY3vbL31XFv5qpL9H2yfMHBP5WvfHFjqLmX1O3pSE29sSBUtAIWuqbHNv5hMv0I6OCEdTjM112VYDbTDZGXufKfNpE4muRU6blxC+FB0Dbr3KfjNJIsHGUSR5ErmF1qyITGKt5NMfF+cXbE4lzIuZcJC8ACA4OX8oJjKlnZExO+wuWmeYP6s9XsPAvKD9wCP/uLXSZ8/9eTZsqo6QSJvbletzSBVEH/om1ZY09HaTGvdXnshOWSUSoVFumT9dVNoAMKv/fXrZ57/jj636Z4HdwBVvMTb2Io7o2GdJnOgZO1NgztvuJPe0klPLyqGTLef6X/4KltIzcDicM0TsEmgIZ28twfEekBZaUnpoUSZLJEoKymJxIKYRqWT5+fx+bog5nA63S6XHOs3pEAqVVNbN7Gvps9aA3pq+mqOk/y0YlyPbFxPclyfqQ20tTU21E/qG9PY13icpNL27jGy7jHt3X2J/4+3LwGMqrr6v/cts+/7mtlnksyWzJvJZLJOEhISQiAhLEkgbBLAgOyLrCKKuKAioogbWreq1agoorY1IlKtxKVVqq3Q2trv6yJd/bQC8/K/972ZLKxa238m8+at995zzu+ee+59955TMXv2rM6OObMaQZOqiWhqau0AU9ubWxvS02e2VR+kROmicpQ1aCmAkYIqHFQhGUkkXerlMlgrgy5ZsYyQySxqi4mKIBmppSIK6Xymf+CTWH/WjT+On4rnw/G71f3R/ur+47F+7lPNueM93q/qV6egOcqYombVcdNRzh206vBhBY62YYp2D5+E3diFW+686hh2toj+VZ/gEaeBbDYpJrqd89jOOev0ZfUm7luqGcMIpeofdtzOx/nyD8cJwB8S+yxwXcC9Lx4ywXf5pFConNa2or7TrsnHjUhN08LywkilfdLLRZbmxoVjmwsVeTKNwKSqrOtE+qPeumBVbPyrZypvIA9n7mPXqCeShCrI/sattqnS7N9LvFoXnlzjK7DpfezV6zZ9vnRsnU9WDONXNE12uFPlRcb86R3R1IK6tFdXyv59ek2D1RFLFmuZVKSRMp3qph86c8BQIJUK/T0TAxaPSkwbDCLG2kTckOmZadaSLPYWz/UPkMFP7iAfQ73apek6paxInpYTcjlpFmsLnVaw1HmV81Znn5Ny+snZBCRcCggUKhz9Q2uyahvEckIsJuSkyOowC0QNXgeU8G7JeCWrOolFiuQNUW9JdaL7k8OqTP9Rzj0f0rwFkBMEqofDQhkREoULu8iQO868bLE1lu2ardlnsFhU0xw1Cl0NPFGlV5Wa4tC5I+KDiz+B/3woX/FVS15Q4vNJfPaKzLMrFALe70j+4GeSd8g+ZM3NAVeAdaA6nbdq4YympE84xbxk7tRJE+vSlcWRoEMjE9iUYlIv5eYtHo+N/juCZzBy7uB9/Dq+c7fcy2PeiisZ0rLf9IxvSAWhZvMC+5J3gl3Rafd09/xk48af9Mz/ycYNP+npvmdatCuo9VYkK7YWXn/1+48//v7V18ef6Ox8In7+o8Kt6FbvV8sQ5GNMSYi8+ewdhUkTHvGnMdWrFPmeKb+5ds+vf73n2t9M8eRf7Eihui7xyIrVA++uXHVP5Xn2eF8ijYNv0H9Ees6Cetj5gHnB58KBZLCbB6VDnkfb5SazRSgBYihG55610KD6i+6BmOr4QHU12jvOz6AxDg1qZp2k8Q2dD1UcSGq5F2NJF4T3CmlXMI+tdcV1closMqhtjAYWk09yVS/1y7smTzGHq+D/sX+lF2Zer9XKNE6nRCjV18IFEYNC51iH69Kpy4kKR/HvM1GEJ1z232TLXo5s3qq0pBV1Dp0NyhiMYRJUzkvSMIB2cZM1cGlCElVkknOGMuykEXWF+fY5G8GUfzeDQ9delNYTY5e1J+UWxh6cUlcYb5sdLp7XxszYe/hzghAK5WaVyaSRiNVqQ0B7MU50u7XhyokJjcyWai+tnFnt9I1bPPayh1fXwDnGUrWl3F2Tp7Up0p6qNquXWz+C+CUCWX6lUN+/EzQ9P1nZBJswr8QTquXJUmUKpjh/T/6C/EuyLoYAMMBx8JLM0174MsTLbEYwdZQ5fFE23nTei8QZe01vS8uiWru9dlFLS2+Nnf1z2OUKo+9FuJlJnfcSe3vztp6ysp5tzc3XzSsvn3cdu+He+++/77777783V39epw8gnhqBFYyBM9O2pYHHgo+FXjK9ZKX90c/HEGvGwF+NgWNEKn08/+Dgv9IBpSZORXVRwmoym/ssVp3FYp3on+Vf6r/KT/n9CW/UfsBmKyg7CC9Li9NbE94eZQEswDLRJuRmi9xkpQXiOHxJ8RIQQuErcDPKWkkcek4fNxwknkjrjLTJWpy0213+AyCgChDvBmDgIAw+n3a6oOsg/NcBVZhx1sE6tJtWqUASOpNFyXRyWXJLkk6+DPtBMQ7VJlHFtxTvLH6mmCye12C0mEloqJFBO1CgTO2oqRLhLbwMKOD3QL3qy5OfqT5TfY4nTH/ZHTy5vLu5reOZLZbOk8u/aJ7U8UzaYuWPLJnlXPBobBIgJJ38HEcN/SxTgSOEVmfwOmBuWhnvXw67ZuIMjOIiEAx2w+Wo7cLt0BCIcpGEc9VzqKMeyDlbz3bR+DhE2RWNcYQpWT1GzQSZWCsdBag5U02R6tj4soKu/dPLk3Oumz773sNhlx71nKr9+SUYPXWaPKfThvFRLRNmoXP6J1ad3h8vSE1UPF8UrmyPV69eMr61w+wXGwyBVPABDiemLE5IEALj4CsvlIlM1ngNDrmT54zXHRx8Z78tFK/N/qLjN/frjPj4zXQY7YDwmtBLRa/VUUuVj2kf070EXiKfr3mrVug3fh76W5h8K/qrEBHCEFMNQcyoMxLksAeviYpZiqWKqxSUQmGXGekDFKV2cxDL32qX9SjVUM0pAbscEnJA0qmDpGZ/aWlJ9CBpPxBJj2sdR4w7SOpf6Kt7tY6oO0is3A9wVHLsDaikuZwGpNlB02LFAc7f8LtKqOQhx+kNBDk94wzCYBZyDuh0FDnSjmWOLQ7agSFnxstkMeTMO83PmEnzvPGQqE7VRcNM0yHlODiOYV5GWKuGwbSk9FCqqC8Ko8lmBLUvTmZOfrH85Gdqzsj8Ntg7menGoaxV+Mxn3wh+XHhO/Cf+VmBznedOgZD35cvQ3m8AuzN/YdXvlxeMiU8pLkwfmjcmzdQ9e9dYv0ZAROiF3wR/8E7NRzNrxjH1k+Q/TZU0NjTPvkPtkZLD7f+vh9rQ6S8uS21J7UyRSP4VaeVszzLPFg/Z5oGed7nowiv3Kx3QgcWuYbZGCy7ZQpz8ArH5WHc35xn7Es2rS+ga2RfmOwFZ1l28HRgPb61lj5if+fTHd0xbFs2LtlfkR8reuN+QfzF9H7ktRe+8oveeuN/qYbwV+ZOXEHw95flhBQ5QAZa+uKxsS9nOMrKM54d3mXeLl2zzQu+7iCccP5zQyVWD+NaiQrmDzpNLJFDUrLD26V7VEbqXiZWAIO37UUWEmD8Kjj8IfYdVeDnSOTziX+/6h4YJuBWHPFjEl2ISIWTVv5vE4cR53YyFWxb039Xk1dBkhPjrxdlE3KX5851pjI+enhX1lY99T+OWUPD0hdnEvWvl+YR90DWB9WndxOCs4NIgGQyWFjDuQy5XZMzWaqRg9oNSWIoZJCtojtDL8rbk7cwj83hucoEqyTYRFL2LmjKOmxSkOD1k2qpTyEka6aLRLKpGuyNrKefH7hLYGV0Ds1U1O3LH+/vn783Wxguy6cwX04yRKoarpzOXzrnuwIPLYu6QW2+QXhENJBfxlfF8DCPetup1/nh+Gaqgs8px/bz8QZfRiSooNTEVrFuJ+0Y87no5fgZBBFyWlkXcXlc4UFgIsu2/xP2f4F83NnaxP+dvwDoxZHCQCez/OMkkLsmfbnj19HHjnmc/av/wIsxYD4+wZcvvuWf51yBrw//2XBs+5swpGlVD7JvY8OpvYsOLoV5Bcitxeds9Z3aSWbvdyL8y4Ox5j/viSgdWfjMj3ujXXUwNVQwb8ZOTVd3DRjy77zxGPAVcWX5hnJSAdjD3QPPWsaAG1nBiTy5r29K2s41s4wFSvqx8SznZVg7L3y2DZQggaVmSTkjkciOdRcqBoHEYJjk2VmfBokIncp4ivxXjLoapLIq+BfvOqC6s3781Dyn6fAqN6xvRxxFfdcAEwoizabgyvVzgMXj8HnKDe216e3BP8FHPAc8Rz5FqERUxRKxJMu4Z45ka6EjPDywKrw1sCL+S/CIi6bJ1OacEpgR7bb3OnkBPcG1gh/tet9SkNxj6jCad0WiK4CCdZrzx4E3E7ElS5bF4zszXl8fz5HoTbTDKaREy9GUvAQEUYENfB+TEof2aeFqLLX2tjva4klUpcyhSlNCbQtEETGALS6zyP3pral+KwG34fsBZ/a8dsG4p2llEFKFTB9KhR51VsOoV+C+gAlZkesmQ6WWdV6vDA2xazsyXoSyxmS/MmvkyZObXjDLzg8NmlgUhBVlP3V8MneJH/TirTIMNfctoSx8bX2pjCtlSWSNryDUJPGtGxHD/cXie9vCIjRCv1uXmag9N3Yb32stxja1zauwjautrz+98YMO6HXePT99+5eaNRzxdrmJd4RxfvBdXzRa/0+lphQsYR86g/2rGku6VCybMb4pNLh+/aH56tqGwcUPQ13E41nljLFqxEOHFgfDyCcKLF+Rzo+Kt8A/pLgFjYPwMuSG2tnV7+Z7yx+SPMgeYI8yRiWK/6lfez70kVWWoso4l48wYZmqyo3V+clHl2uSGylfGflEl6Qp1FU1JTinvDfUW9SR7ytcmd8TujUk92KyXYLM+gs16lU5F+AP5+X0+v87n81dhBBXgDYM3VQXMWKq5Np7rxuc1xyNyXz7tD8gnimaJloquElEikV6gggcAkFpQ+/yCYyvQQz1nwgh60lKaKR47oamgoipd78uviNbDeh5TJY/e2rSviWjiMFUMizGmglvSO9NEmsNUxaPOCXACuvd51TPY1EewMiFYBedN8gc0RghJ0QEgVomJdzkNjvsGJCS5voGCcWLbkusbKDUwqqnWTNRcpblVQ2sOwv4XXjVC471t2PfNNzLtETK7vwU0LQiLI+2J8+Mz1wnAGO1erk2c15wY6TYn7hd/C9C+em9VrDWJrIrOVXOu2//w4ajD5EyUREOx+eTnZ6q2kT9E6F2//qa9zTW712L0dnqj+sLZvkQv+X9W+3zOrJhR1R6vXDv/4Q6rV+kPVPmq1sMbLgzliHsYygjLwSyWcZuSAFWgEd6T3iAIGoL+4IsWakPh2sbtzF7hHuZx4aPBl4QHgkeCR8ZKqRJDibWajAfHBKdGOxrnRxcl1kY3JF6p/qJE0uXtyp8SncL0envze6I9zNrojsJ7C9+SyCBBkn0A6gCAJRivLrwJ4k2JK1hN1ZXFlRy2NqeldXE/7oii7mgeF6FOE897mawAIrRfWBIXoXMHFJq4SCTUZS/rMJpNW4ECKlAC+7MmUdpAUcGC6oYaV7yktBKQ8WglvKoSViK8vRh59NaafTVEDYdpTvu+dsCzpXRnKVGK209x/FFnA1zWABvQzfvT2OBHqM5DqPbMGwcJqVokpASUk6alVqtSCqVStdOpjnIhNvlAm1ycWw6Sy092L/8ih0W0fxYKT3ZjFAbxKp3gyeAldCRGFn1Rg/cbwg63xNvIH50JXLB5de3ct+F8uOPbXcW5LWlm+YwlM1ZdFG4Ib6EhvMmBG1m7CXhLeoLAZDD5TeQG49rEduce56OmA6YjpiNxEYXaYGuIjJvGmKbaOhLzbYvca20b3K+EvvBIutRd+im2Kc5eda++x9bjXGvbYbzXKKUp6iBZmQ7JZTq5fCTmuPZWgTcmrvlVmEJUUSCuzIN5XJ+2KK7NYk4ioeUAmUgvo2aXxvjSxWkOTTLKZAgxEYXL4ysEpCtaCK8qhIUYTdZHb43sw/7MMZoM0IDRpNri2+kjfByaXI86GbiMgQyHJhVUYTRFEZpU85KQkNAyijqMQ+NJJsiul90lI5Uyh+xW2T7ZuzJaJpVJxfG0BEqiy08yTNQcxRBCKDNFMYq+CcKCGW4V2PmxtT1i4r2gD0NMDHPj9uJviidqECurV8/MHTGST7JIda29ZW9zeu/yqzb+xNPpiumzDS9nurmyo/nsMayn5k/sGYeA07rgPE0uIDgbzZvtK7jTl+gVXHLA4eLm/UVsdu5dXQgV6O/0eOAA+rREi31LAdJOZJ1g43dTo3PNzmPgQ+PiZb/E3zPl4XKvRSHNuaP1WpRSY13K5/PpFW7T/KyXWW6f8y3L+9hB+dL/4PKtBq60iilCeRerCY8TZe8mhtYcc9tLl8L175aSjHzb4l+QLDwiCkT/zNI0C4TThvZWjq42RFhdmiOtlqeN9+oSG9r57hT+5znwn2PNhZGAcDD4qehdjmc1eNZxMiBOR4IuxLSa0EgoDnEsdWlWQS50M6oZuZUE/HoEMcx17BIXZIZAOq6ssJ0Nu9jo5NRE4kZDh9OoikAX9jvhdATHXpB0OuCT1cVeOv0FVfL6GLHPZ1DaNcWLMt1E5xXjLHkRmdqH/WUMfko/x/lHsqRlRqFTAaV2l4yL7cMDnVtmccnS089dvJD0+EuWhcBlEe3nylID8tM6t8/uFRmFiRhXKGaoVEwuRCW/6umSZYOXkM2lyk79+AKSuTRRpz6+MM5ITK/0+Sy9c7BP7/paRPMYTPSUSVmy20fQzeSWwSDSs0rou1N/qUr6b3PngnX1u7DtIgqcwvxUvDDEz6tBOu3smcvxdB7H1NUrhti6chRfmeH1RZi1Qwrwv8/d///c//8qlku2t6KPOD07C5SkbdFqZytFdk1rrEeqtqNBTZQlA16kblP+87ZPvDe7S/BPDIcXdgX8Ad4pupFb2YUH/sXQP3ptlxYPZw8t7hIIL9xE/RCu6Z5Yklk0MSJUlB55t7soqq/JfNXJ1F0J5exjU2TWeIR40F0WEdZ//9YljrJK+M/yxgLLwgtqa+LLzIc3lgt8PoHXolHkTYK+zMoCe0yKzsg9kV2wEZ7epHDZhCgBm0G1cBD0bS+xRiw+H7T6TJs4u0mB7JeXED+rsd8UpQMUUZayZL7PXuonjELKYheYR9swQ35TvguHyDn/HiNI63ekl8D0il7m6OXww1Pc3srR3IaIrktzZNfydJ8XP9+V+kvV/3+XO1THhXD3ndh2+oOLtUeIn9JXsvy8CnsD5Dm6clmWp8sxUy+bnWXr3Bxfh7TnqCbq/wd3L6U9//Pcv6BW/S+J5SIKFHK+G+Xc+jhTWsb1k3yu/Kx5evIwbx2RF+EQNysRu4mj5czp8SPo+nk5R5fJY569fPHOy6PczO5zC/LAwpRCPP7hB3BZcvH4vMCaluNgdnZSo1crevUjgtkNe/rDQNAYzgllxy8QoafhiHVXfVBcPePwvXzMuo/ZPi5m3a37ZuAofHx0ul1r9rx0gP1wLxed7mnYwEWnq/JGGawbrIg3yxFvrCAIjGmZLV9uVxDufGgH2TjLJ/GaMCY2kjMxzksYXoHlIdW67ORZtQrPP7OGy6uVYo45s/65+4VXZux69cbKa7pUWivzWMeVk2rmN/p8Tv3lPHtq29iD79769/tmWWTU4OkTk/0S5Yq74RhI37s+5MBr6wEQLkRlK8FelMm43ZoHSD9MEF4kQ3vArvHzIVNxXLys03fO5dtIaI/qeXP+D41Zf1cGvLBmiCTyPbiMyA9VeM1KaTYKC7ef+Zcp8zdaPq2bLVKEJ+RLCXQxSBTCd8jNSLguU8+ZrSPQd/J0kDp6pn6eMVaNEOuIR6XTya4FTMDHt+N4XbyHXgykwAZ8aaPVYROotA6N5BlBv+A9AdkngII0Irv6ZPcKrguPcDDC7bk268mRl4Q/kID+mq7p6XRX19FIHSusytNFaunF3Il0ejpbnrFelsS+9d3Gywg32vVxth8qA9WRLUM+SAEmnVdqdaRsgqIwKktUI/GMLA1+/1IdQ+WJDbeHlyrVtywyWfztqIBvXJxEIMA0Cm4eQWM9mApq0r4piNCpiNKWcRyt4xGx6VHUlvHkcvTGzmoIvxPV350l/1EuXZyFJCgc/EwAsvxLIYvBGbJLEzGf2+pgPBeHbM7lbeoS7MItGjexm59Ybx3pag6ejyM/Z99IOY1h+Peo2hS6e0MinIKxUGkp++ZFuXCmkvjwGo8FGelqQ55vPvsgjG4tcQQI1PyUXJtxY32sHfyM/Av5GKIU9euVwKQX0Q6DQIBoH9Gvpy9a3D9fqGy2S+SObQmUvwDrBB6ppWlXuMgRlTzj6fe85yH7PNCTtkMlKOXKlRoqGM9m3LPn+H7xEoovjr8LFp+UnSOHi1NEX38xXNGYVlHHEK24Vjak81vGIYrHRyXpkTSXYaKn8FRPHUH28JAGM6yUvhP1/zHWnKeGfgduXULLCTEvJTeP4uVcsBJMTkd7F3AcvRyxtHsUT6dxTF2R5erKUWzNmaN8r36U+vvvcfe/yfr/j9K4VINEcu2RMqtPpyHMFwTL7c2UdnJbbbXV0Z62CZJxnxup1RLv+RXr2V0yfjXfRdmnNRgNw45a+KXaWcfsJdWQ5HsTSn5xvAMmR+qzc7Uvtep7k4ut0cxXlXZnW31UINK6QuyuMcsXtzw4cUIRIbDGRTRpbvK3esKwubL34i0Teyd79MGgkfB6aYPWVnFXT71cqzQ6lF5v874VsHBXLYVMJ41QpVQJo9eXLAnp7bTPR4ydj5gRRcz8NdLVZbjfrsgDEcqCOedIeARGEW1xCM2Sc/vt34EVxJJvRzdR+W+ShjAS5eIWLka0NfAYeaamv+a9GrKvBtakyyFP7VSO3GmI3gnNHMUtPMnn4gPj5jvRflF4fWvGjD0HU/8ur4i9F29jEB9FTUN8vAysQjqxaOZIZnbkuLmSZ+cqzM9FC7Mc7c2x9Dy9dcxXTjv+9zj732b7efTif0USl1CKEMfpJLyob6cC2rRY6VABSsh7ROb7PefwZf+w3Tv+9JqhBMk35+IEIZiA7LhZ5OvAg3qxUpNfLRVC4GrE604znD/u4iIf51F0eB0859Z1aHEnP2mGTDtq31j6ym/mb/jotifrS8tbxAKj0VHkjk9uSjYXd/zdtHEdtBx59ba+XV2pMRPmVZvNTMu+a/9eHozg/t3Ewc+oekRTHggDT1ppd+QBl18nDF4rkwocwoNw+rMiVJ7/O8ktzj6Zezls1NNcfOtAzvuoUR3HXo8S2lGruZLkzwSicCm7euzShv0LJy98YWHdwnKxrKh2+7hFPpMvGg8b8zsmIOYcvULnclKult1Tqx7Y+qM9f10fr4GWRQa7rTBz3S06x70PPvuEX3sjFxca6ZzViGcNoDhtrnc0CMoK/HpNpSNfVyEpceUhpM6XUMKsSh3ZI8Jl1w8vIedieIyQFz90oc4uix2KH8tHyhst1rdarpnQtd7VenvrnJXhQBVrT1k1uqA92BFWG2tYWyCs1EWt+a5oAl3LKzerA1XkYxsm102e2tXaecOd7NWL4yKE24B1Dty1aYyrupqV9Fh8GBue4klw11Vpr97RzEouqxZ4vQKnYTGh6o2LfFjfTkV6ohrJygMSYCx+f+4tSXiIYE1CM/z+HHJrKLjFEgpSKPC43IEImVsgjFBEcyQOj35EIOc5TihQq4ZcztCN/7jj+ZkzI9FGb/vcVfVVW1n6msr6VXPbvY3RyMyZz+/+J3xQJNRZmUc78fCIdx27YNI67/yaSVd2PMZYdUIRPb627eGH3tt55boJgapir1wmk3uLqwIT1l25872HHm6rbTl9YpJeI+VHTgT3bAiqFApVcMM97Cn2h3evUEo1+kmY3tw4jwtUIHoL0vq6YK0niD4xd0JhVxKxxIghHzXnUm4A+0MYHvsJDA3+jOQJqc8j8QIB/dms0MYjREBdRVrDFVVKsVTKDQmdxYuuSdd2x37w0kj61yzXR5uTpeMjuuxA0QKrBY8UjWIBNfiOKNJ5U88r72tLziY+81TN4kmlssx8RXXXMs73xghZV4FOMA8sBUza3Du709e5aFZbuK0TfcZ5q5H44+OGxc/xQM2oBmLc5hug4UKcOAcUlZD37ZIkdXmEUa0g6SyvvglYzmXZOZB5+cnYjGvbj+gi40uTzVE98fMcSy+JpQuz9WxMlWjff6Xnps6IiN2QXtZVrSDulpVOWlxzFu8hWDb4Kb0mN96pUWoNvUqx1+3oFWbDzmc4/4RaztN2Cecui48GF0hwSyKwV+Csm3/1HmHUaZ6x79ZDsPPtF9m+jx/5asWaD7fce3hGdfEHV931t1CAXsREvVX97MOHDrIvP71o7eoblu2FwQMv7Vmz6/BBeAyAwUEQQe1ENfm6RkDs48rXxs4QAFS+KuBKqyO9BQEnCapSvTqxUGIXKzgs4AYkOyp71mSeSsgt4Rj268MPzDLqnNMArsPEB31N0mmpjI//XO61yqUzFn/8+OPTp/fM/8EPXr/lgekWZ1QYCATXrdtzVW9vcXUk8vp9jRsv7/DBOhZyVQAPMZp7XjBN6/jeQwdf63t69mw8hMsWHpw7t6lpzV0HD+6+867C5vkViKYY4jmOC2DCs3M0ABi0JjsCpVgitIt4p8HHYxjgnJ+yoYo9NGyKvb7BBJHH19ns2D38PHOtP3MtnEbKRxTnzD9hpS+zgrjFh8cWh3VMLapzs0AibZvuaIANY4u7JrV5itEn5e7FyibVe46yOX5sAH27v5nGgUZc1RREEL83MWQZjONwaXH9y+4HUH0UokbmEjpo+cydTOWMKsf4HYevJCBFCHWKSssVB65pan/gz+tvur5zx2yGmb2jMzWvObgvUe0MW2UXVUzTSafBMmvt9trVh25sURsFGqlIOOXeX2678/f3TMzsf3i/eU7L1Y90dO5b10j0SIvaVk9ddZ0z87KmtBG78kP9+mFdNQZZr2vBTWA3uA+MTXv33rbCsRluXrmpnqm/a1fvdZdvb/O11aPPDO+kXg9RPqP3HNV1PHYsxqkvtNMd+4Y67IK8hdn1FujGhBu7mswj+FVhJUmYZbc+y34fvpbIKrkE0m+8noM0L45voOZuvIhU2OYrD+8Y76iaUTn/lb1/fqC9/cbnZlsqFTohRRK7crLiJXf6K3x883WF43rKunbMjkFKZg0703EC8qK8pEK8mDhPP9Jy46HVtTdumGsJkdMn3vP7O7f98t4pQpFUI/ESomERT8xJveORq1vmmPY/0rqmLSrpIcaue6CrpqOpVEM0OK9bNQoHFLCPWKubRpbahOdrQNajgHlsBc0vpSXxQtpmtZE+RFHZ5bPP5W/Fa2pfsA8tqTl58rNuPLecW+zXnV0q/+0WkF5kdfw3Wj6aKbrIcvhvsnyU+PLCS+AhmId0+juoztiA7VmJ6CDp3a+Q2wwHofs5AnGyOpY5Wp15p6hY69ID3kMqH1yA8yNWkg1y8wyZx95239aZd0/xlXyyc8ETs8f1wMnsrxbXFLpRN8XANrM/23n5TXfL+w/Ofqxp2w0vwWZNsB7lvWbwdyRegxgE9rRcByAU+V0WWiJSIN4ff4fzYRgdYIqKoV4xMu/hSKYujvHDMXB1BuL9FR3pdV075voaP73x5henTF+9ATKQ+MHEVG3QZVe9PmVcbz/xkMeVWl3Rvna3/LHv/2Bl802J1GObP4AFqfzqSI1CtG911w3/y7VvE8F9wmfIxTi+CmQQoS69y2D04O5pFYSfjy8vbxGUf/3GwpkTrn75smmHyMVrZs3uWfzWzjuKwr678PN72XZyIV2On8de2RncX0GV2INqs3DvbXt8kegdO99a3DN71hry/m2Hpl728tUtMxecqqIPja8oPzt//CzmdUnSlXChIgi0Q098/YagHD1BLkZJhou4JOfMXDM6fyMyCYxqRs29DBUiGvaunckXNhrx7VGNL68YTx86VbVgZguiZeohkKX/fpT/Etw2wVzmQwxIMgKhyx9ARAmfmXlga2v9plP/u6m+deuBmfwRbeaOCFs4uGv3D2666Qe7dwXDodvuwLt33Malfxc7hVxAv8iln2POUAEDCdSZEwgxq/+Intv95I4dT+6+LYRT43Z30S/OfBFltPnU/2weM3HrizPR0cQxm2nLZpTti9w7w7syu7PpOy6RA5LsBXJhPyEGMsxF8/rXfXM5fsFe1CdcRA0iqxnlpsZp9s6j7js1SA2e7pmH6MW+OyX0HaiN35dWvkUfkRNvmmCDSKOGAByExek8S7PYYzRaVFpNn1qtuoNwgT4ICbPbc4fro3dNweCELypacPR17n+Cqr5nzP+AaMvJTLSioqK4qG5dulSXR8rtebY8QkCRNCkghSQlkMmlcgJXDp1RZ9JRAqvIsRmYJdrNMI+0bIY6OdoEg+i/EP1dfTUO0e7yqOPJKhIrLFTDEGKRPUFyYcAEepi8WiCrufVna5e/u7dWQm0RSGKLkH5+aklIQBHtX9ddec+d3Z13P3l1/K+Zp4iuj6qWbFne1LLpjnklb+C+lA9aqUVUEO0JgRR0plWoUaAoIBELaEoOQTV5kPQ9R1UL0c8BUbU0jdddD/andWJ5HFrkeFg3rTXHgVnGh6X/LLhc9T/B5YgLmS8zX56EOOgf509V69IPfXxUw+mXh77BrW+gD8bHXtRYxKmrkZ4TA8CoxVDtc6HtXjgA3zlzgPiavYa9llhPCDNfZ65rI4TwSXYKh1sPfJW6nLwOrzp8DlYj0a06QFI0WU1TuKgSBfbeYLQIIMCHUjEqrtFoFvIFRjL7MliBf74IVrScVFWAaIYbEvAhLlOXnynbQl63hWBfhD/hMEW4MxnyPcFbwICXP6jjQ8MvgeyogEBP7L9t//K6sYwvz6qJIktBQgkzGaH2VydqQvlxpaRJJtK6ejl80pkMsT+bFqMesfaE70GgBo1w82l5HTZNhE9L8Na/TvJpqSSNUpHeyaU1+EfCQL9GvIHD3kCkkejXTuXTHxGGPlzmzZnbybCwkbuGdA6xuS9zu/iFL5uz1+hD6DlcR/QuRDN9KLOoj3ij7/QmOobTRc+GstdRumoPsSmzmKzrQ0mfegc/j/I9hNKm+bRdepQ6cQc6GTu9qY8vFxnKXsfPM2TozI+I3fh56ppc/ui6MPe8S82lkFmEy4jSOL2Jpw+XI3cfl5AalwSllLmdugalhcnh7+P4IOTz02dLTH+EqTL08cnl+JVNj0+O4xku2R1c2Ybz5e6TDt+XS5O7l08W346TJgb/CDvo18hruPrEPzEkDU4iH/RlPuwDBOxH9PyZk0mOcvQlK/BVXjicgLL8QemJObr5+oM4RI7JLOKZRP+tb6DvDG6fcJqcLHP3cm4fYT9FsAV9A+haDBWRWnV6B+Dz58pJc5R5OO2InUTqiaV9FDzzNNzYR2zjUmevPVNOrerLySBbFkRVYggPxG4OE7ADFeWUakhef8qWRcvdiMvyKmQLKIgLg2R26h2OywR/71BZOOnyWCPLzzxNwcyHbCGxDbGFrkGpkwiaO/i6uBnxGmNHPIQdfRZ/mDno4t/OlKMScXWtP4tTruzoZoaT+KHTLLoB/oLHKy90xBssQw6z0hwncYukZoil5KTTg6g7cSyzoU/YeOrVPi4LalUWU7CDw+hI/mTxzqGF4w/5Rg5/5J+G7+VLRP7p9CA8hm7KQorC8S05THH38uVhMIM4ehNked/pQXISe21fZgMqjqoPbiTfOL2jb0S9ko7kzVDdytUvjj8IPDwe+Ho4/EQOk/AXbEEWlxzMed1BDj1DIiqU/FNa7sksz/o53mbWE9eh5zlQ0zXUKpTnqVcRoDjMDtXrbP0K8LzgUXUH5NiW4xvKNIuVoXJqh1jHY4tj3pBCyJZz6JkR5eRQZs6hDGE8swEey8KMr32IjeQbiKUc2AheD3D1OlvSnHbh6/aZH+Z0DFfBMXHDuihXUv2IWkB/xFdKVNShWpktazYfvqzZnNQeF8dTPrfTLFdUuBFzls/x9I4sS3M6aIhHWa2V00Oc1sqqIvKNM+VYHY3Qh9KReOR1IsdUXEeymESVhBzKA2NSmXsGDuVELMEM7SPbM+vRo0PZ4VJmsxyhW7Uj68sQVIc0S1bPcro2C4UcbkenMQINo3idJWCI4Tky+nJVHlBD6WB61MCIS4RrPF/PeAnw+pH8M1f7M4jrOcgQIaQrSZQuoo2rf5w8cCmzepO4gkuba5vVubb5CupXQxi5YvQ1VMpfjqANXSMRW434QrbdxteID0dcIz4fbtOPDdVLrL3UxLGhi3lgPivKpinkJKflPK05gAcEUL8vChiQBOWgGtSBsaAZ9TjawTQwHcwCl4EFYBFYClaCtaj3xOg9vuyXHrEv/Abnjd/h/vmbNsF/oO8/N23K6PDvxo34+OtNm1g5+io2baJO4N+NG/Hx18N3f33esxdI4+vhs8LGTfhv44jtpo34b9M3OI9wVTH4p/8AvzeAq8A1YDu4CdwKbgd7wD1gH3gIPAaeBH1gP3gRvAJeBa+Dn4C3wbvg5+AX4Ffg1+B34H/Bn8FfeVklz/Ol/wPnc/K50P2+89yPzwfO8xVeIB3jt7x/wcaNX6N/ToynuP1Tj3AH2WNu5/S+c+46ff9Zt7g5mZ4nLQyModvOWBHo5vLX+Gy4/U3nZLnpG9yThdtIEJ27zwNt4wi4fff7cdsTGRzM7KCPIaxWghpQD5pAC2gDU0An6AZzQA+4HFwBloPVYB3YBK4G28AN4GZwG7gD9druAw+CR8Dj4CnwLHgBvAR+BF4Db4C3wAB4H3wIPgbHwafg9+CP4CT4O9ZIHj0z8ovVbMJz1pfRn+/r0fvOc96IEgmc9RWe5z4anU+efQ59XegrTAynrU1gD02jv+dL75veRx/Lsf9UwQjub9zE/yPouYePRgPi66ELZ+7aNHQPuh+uQTdhIG7cNCKhkUdnn6N/xt64kb1xE7/dCFdvQmkMbYf/vt50/oNhEH19gZtRsue7feTpEZhD/fZdqOGtJZ/B7ZQWtX27yGfOtOIvHgsYvibkr2pRS8bdMZ40cTfOO/MH0sT1/2fAO4gN5PND7d2GzKfk85lPCQdKZ/ga33NU0ygtfAf8ObsObufvG8+uw+kAWCkcJF7F6WArRjj4L0i8ym7m+g9FAAh+SN+EUgQuMTokjhBH6JtOrcbXnIOfCt6mb8DXxAR00k+emkLfkAllQvg5dO2H9GL+muCHmbJMGb341GqU0qjnoBoK3saPneogPsD0PwduoDzkKSDnRuNi2UDKAE+rMLqH3dlHILFoyQdrWPbAiyy75oOl3U/PPbZnz4dznyZPrfhgBToHiRdX/nzF+JnPzNxz7Nge9ANUYD7ooqZTExBHlKg1cqCWKIpaoWrUAk1Erc8s1PIsRa3OVeDN9GULF7dOnjyj48qNpRXLVuWHZs/zjm+UicakKSBCH5vTWxHyekMVZIctXqRTqUy2CePWrFgxd35D7eb1JbElvRrDpKmEoKxqKvq4Z3blWbrW93Z19a4n57slisJIxO+eD6InBlLRgfcG8FgR9qz9Hh90BL+1x7sjv9x9MMr/qt7h7z/r5nPuLy6COvwagIkFsr/a7K8x+5u7Ljzr+Ozfs6+ffew7K/1cfuQHRfF40W68+YopZoq9eI9N4vknTzHFxQwxCW8zFnyCuGbo3szTRfFYjLsZvomvsTPw9it88268R96JNkXoiP0FwxT/Gh3APWhnKk5sA9rAH8WiiUwj2rujqChOOLM3sUK08wf82MfxongE7fDjy8OYOwtxozA2GllcTGBUVyeTH2AvhnjcDvX83MOBzbaQH7CGyWvWtk9es4b84EyIeH7N5Pa1+DA3n5R6isL9HTUeFeafxvjGsZIxvoWxYb8sVbCQuibz46U/XwOJAy9CYs3Pl07vm/vhnrs+nMsZ9bhoKw/goh1Y+QECfd/sPR9+uGd230x+zUoLvI64njyE7DBs34+YnWYcUV64aO2jj61Z+9ijV3as3zBt2oYN5KHH1q75/vfRqfHcMfoCGt41eINgN3UtFwMliGpPHU4x98afX9tkdFOEXqehmJhXk4gT3pE5ukbsw+TwqxTK8ACM/eBx9r1HHmXff/xJGHvwBvb07TshdfPNkNp5O3ua3eqORt2uoiJCwu9EWVHVxL17J1THbp8zdxd17SPswKOPoGcfh9FHHoXMI903s6duuZnN7NwJyZtvgYKb2ee5513ZdNAvO9O7c6d31rx5gIIHEV3Pc3RZkV5gzqWKHMEr10i+8d7eA3gslCo5i4rJ2QzhT9xRbidzOLZr7pzbY9UT9u6deG6h2WnnlhGVbxYqJ+czwCVsEExBWquaGw/Jg0b0wZMYUZ9NIIRCHH8eddYiMIA+aIu6bzgEZBJHW+a1J/cqGGJ8kdeNn7+vA7rj7G+b8vwEbGWf1W6E9hT7+7m7Fo1ftreV/SUD7bVjpOwzsFVcW89+VgS9PffN8Fz95Q3bv9i27Yvrb/xSMIXtE1aPhbYE+9tZ42Z31//ofvZ4DFoaUzK2D7YpqyrZPzEwb/LDvfW9+yZDR4r9n4ZKUdO1X+HHr0eJfHUtxucXbBMtpX8HzIjzQyN4uOvJvd7Lzk7TAXJU/SBt8G02Uc7G4dEF/3fbTf+64fqvb2Q/Pbnm081Qe+h1qN38KRxgl5SzTfDFcrjrmtM7rj91401fX/8++z75wbrfrn+dPQm1r6//7TqU/1L2FL1dMBmY8CpDaNQKSS6mU+79IsrRKIYB7ajsqX7vQ6lb2Lt333Xj1zhryPxqQgdcmPlfk3NEEQSTVZn5SqI+A5rZ267/+iZUgI9hzEqS7FeJzIFRxUB6qAzpBAH1Luoj4fdsVM67aCCPcEBXMlYSyL51xNGokHJyWRZD/bgtXZMaS6Kw+eEbhGf+IDz4NhXe1t611Rl+u2hcHfXu4idOb6+ftSVVOP32py4T+3y/+HDWrK2d48rbHy1p34rzTAJAi1CeCPEFkIsrlojn8uEjMw576hk96ZKbWkCNO/OM6JGStgWwsm/6qu/tnlmxoNB8/9rVD9ZPVlvd825/cHnVtpgnTnXOqHrQ7XEzby5ROTau+N6aVfuY+saClffdt7Rjbj4tum/VlQ9VMr6OfS9VFjg4nVw9+AfqalQuGyofQjKeg5V7oT1UDvzagZjrWPnIOlukYPeSK9oq/c6K9sVX7Jl21cPN5aY17/7ygWDD6oqld04oW7msvG33/OmHHnh32+Vc+unBP5DHUPpqdIBrEE6Mm0oaQMkT4s6td84Y9/3rJ1mjbVda7uvZt4Z6d89Tby6Y8JsDO+P1V+7zvLbyw/u5dHyDvyJ/RbeDPFwjY9xkCzv0cB4TcHiaEZyE/+P/QXJiRTh+Waq0qdOWvnfGFVfdtWHCbLpdoUsV7p2/IDhmltl55kfrtrdtmHf5rRG+bZoyuIWO0X/l0veNTM9gxJFtRqRPGEhb9Z5ZV2y9e31+ZX3mqaEMqK/+dfoHGzdP2nTZvNsUduKDl878cN321g2XZfPAMd4j5M/ol7n++dvpdSYKfkTBBZoXNcRBMzTZ4Ud2aNBqlAqjwmzPk8lNcovNIZVYJZCiRWIgBlaJUgxFYrFQZTIq5HKhTqmCKiFps2tJymI2kK9COBtCaDJayX5EksuRpyFpqUxJ9ongUhEUKcRyUsU5pTIyx7uXG2MDxpjqWLcxljsA0cPR7iM4NONxHAomOrMb7ag2bT+M/lTnbIuLwPIV3dgDFVaGNPoKE0nuy6h96JvUC9VJGl0gf/bmVPbuqW+iv6lwPv5lf8veDR/oZF+CzgfYp2Gw8/ud8C94M5b9zQNwBvs22mc1nVvgXx5gNfw7uOy65BiYnUYGEYh7nX6HSelxeAhPlVghMZAquVjlyHfL0Z1hvzhf5vGEzQaHiQjnkw7IT6DK9COi+rmt6jj6hdH+/hP9x/pVme6j/f2f9KuOxQaG1zcn1J4E6i0mGOy3fmjWl35oAJGbu1gO8Zs0frHz5XnSQ+iP1GzCy50vd0hhIXsMf0lJxDRn+dGeOL/qud7cA1eNGzcOFrarZvvwIXsMHbLfb1eXqcX3tz2I6EUWBFGK6HWD7nQCOOwCqHQ5XISrUKFTKaxivYaPJaO3Nzg1LqhoUAOXCl12iS0OGxCIHUIJQORWc/NYEKVZcrsxvWgfEdx/FO0iYj3q4ZA8oygO4MFO1CVmiNJtSsN4bkb5tehPaWiG12/bto2Ywc7vsARofnI5vBsT1DrVGqB9mb+MGwdGrCUvBfPTJaVI7+YHQrYhkcnFVkIj9mh8u0LikBSZZoqQNF+zSypl7IgGgjlLbIiGT/p5p5F4dg4SHZLXiQFOdOjnLMlxwYrwPC2OkpHS4wMEC7Nzrs+WX54urSgrjM0kJYWusqwUjfpYXsIfnUFKw8a5I6RomQf3SmcsaJomh85J6rhZy4vyJsH0+Y0dCvaDNm1Wmrjux1Gb8wjihRcUgYnpYGFh2HcCxAoUAmXYESbCVTqnQWXShQWRqD6UX2DKjzjsLkKusuNotFiOGSzAEycZRPeJ/qz8VMeweHH3gwtcl51hjZdV5ETJEe/hpgXSKpcHyxMzgHqko+2meZ9RsohnembibXnyH/6QlEbd3cTE39z0Ivs8+3XBj3/sUrPkb26c1eEysddPMqSMap+v2rqUODJu9jRNKTpqmPEu9AyCcYO4e0kAP9tAf4zoCyFpr003lQQgBXWQCEACziwI6AoCVxCbiJsJkoiFCgpAWIVoPuErU4mkpDLmiBGxqjxDLD9AEKHifLvdQcgFOmVByA75aXoDR7m5j1HmJIweRaR/EhtQfXKym4m+o0l1b895/OwugBjNONqUH/eK+PlZTjMcwQWjQa+iuYYIcqHo+Pfg9MfsFLa5szRFTgqVTayey+7g2bHm7RmPTmlkfw4b0tb8ZOaz3fcvSq2unBkOEL1neifUS/zirppQV9gL76fW81zRuBfN2MB+2cwmuvQOkuy7/7bM02rz+Fru3csgu508QY8BlcianwCOpFdWUWMKQWUyrNNKJRGJqLamKCoWRySRhqhYFxWPjcJoNNlq+bEP7vPBKh+M+qAv9mwe3JkHi/OgMw/m5TXFlBJJjRI6lUVKQhmJ1vtrtbqaKleVq8XgLwoHhWLJmJZGAagsn09IRZSAD9H0XuYIDnoe7cfLFLjebSqF9qJYQyCu4kvd3dijNPpLqY6iI47JI3Q/NKneiWViSIH4sO2Ev6RHm5scqR2KAjbkuD0751fLkJz7aT5CVSyJrSBhiVYtyIVrJE/M2vqA7snrzYaH6p+SKRMzSm9+0BetKbTY/C3JVChaX94xf4nF+ETjM6lAi1Ghk8gtVvYG6oqaonXlAZc5HNty8549NHsrvFGkjE9cPCXeDJfa7RqT3hHMT9S4faWT61J5HgJew65Q2krrCu5i7+hUiXzwxZk17q+cqFVKjW0rSUY8VgxrJK+7kLzswAm2p1tteSqlXSkHCgUADXalzq7cZIcL7bDJDivsUGqHdrvZ6lQagU6lI3SFYhF0AjsF43AMJKFTkGfUX2O2CRRKsUjQo5JLOVEgQSApHM0M9CMxdGMBMEdjSKW9o+qP8UJArN+kQqzn+I4nI2bDWhpH8BzVdTyTmtGSHjV5F+t065Q1ZXltB1qSR+o/dssl6/92tWvg7TP30mPOMKtWWZSXGfq97DL4si/suQN+7Xnic/YJeB8LWDwPbHAQBNlVAh09XiMgf8zHORuUULgtioMl6TEwXmQRWoQ6lQzKCt8tgsuKYFGJ3+bMV+ocmGzghMCpcjqdO53PON9zCpw6zfz8QqHPEQA2szDusAK8dOlof+aNw4erT+L1Mgh0y1GlVqGW6QQGHT/ccgLpc9rD6+7sFGd+ovio9irbTvGefDlQGalSn2x2y13zGJMGCh16W9tEpa6M9Zeb1RJNE9x087bWa4w6ibbxy5vLol6hyzwfPjhNWWtSbWSll1ncIm7xyyLyQJcpKPZlfrd7RnPt99jbu0whEceLCOINni9eBZ5KdxkLoaAQwqryWMxXGArlJ6W6ZFIaSmo0UooSpZJSkUQULk/pystTklRpUsokkxJpedqtt/gKlVKHlJBWWZJxqcZX7LbHvIRGRJfrq+xaCmUVrUb6numP9eNfBI5+xCas9DGXBtSpWPTopu2Kw4epw9tpkyq4XbSJj+iHG0hmO6XCmIGalInnI+juhh7C5cGOkANQONxQDIXlyTaRXAsJS0aEkhOKsbZkBK2+8eyO470z2LdipCTsGZeZjJvLbDP50EqHDH51edAwjVBPZZxXsyvh8Z6meAW7Cu7wiYsLV8Hthewt7eq4CbeRlnnkxmx7WWeZz3bBPVMYv0FK+pAq0S5kD2We3Bx2Yl6PQbi7DvGaAYfSS0oiUOTOdze6ScgUBQIel6tBHtLJ5SFPKCiBkZBcIpPMLIroiooiskg4JM+fEILKEAyFimRyjVAjlEcQUBMOvdmllDvkhLwQmFVmwhySM/4CR0CQZ3cCibBIr2EcWgRQnv9YANW8/YEa3u4sSAd4hGpS2HFw97ly6MYSMPEiiGUl0N2dwzKOhUgK9ecBMRdUkee6kl8zSV3HQfmKysKXKqTaRtaeA/HH8xbDhyaONyyc/8l2o4fhoOw3VkFl+fc7LaHRGD5z7Ydz4ymFz0eVq+fPY3/8htFN8X0eF7uKOo34q0YWSQiq1Uotjboa0KaCUhWkVUpVmKJ1FEUrtQqZXE7J6Xwlocrn0Ym4chQpq+gAozrCx4qEWFlhDGJDzEPgxpibsCb0aF3QRZ1GALo1IyLz3lrtu3tigRGVJ3rmd2QJxghNCO2baubAm09z5dIPSsjF5GNAC+rSnnwppAgCSiXSmdgpMLqqUqslQKuWNiBBwQaRhMTFSVVnDmtSXIlUx3iTgC9Ktxi6+DUmrgRfIo/aRS5mCfihTzar5U62niDuvL/YYvOQWnLHmefZnyJmGsjJTf55UMX321oBECynFwEzyEfWeJnQBVUWs0MT1RCaKrTrtBAWS6HDE0V2bYtSFBVViyZit+2OhFStVkhJSyBBUJSZN2YYZMTg1YGokYWof3USh8HuPpzpRpYMZ8EkkMUS8KtVwBWjsKWas1J92eBZAj23NEqwPHP61Y3saz/9CO6HTB0kqi5bGiAlQU9pKHO6qf6K36+avXTxp/PKyh57DjVADHzS4Ti9YZIqZtatI2/rrSp7/cEv2J/cfiuPgwK2gfMdlAZz00xpuspSYrWRdotEk7RYQrXxuC+U8NrzQym7JZlk7PYE4fHbvTab12pVeEV6Ggdgrn6H86CtwrRxNCJtdZTBpgPuRzInuMF3VeZocZFraII8vwjIDnW8FuI8DuURvFriFkJm17SMcFMkeDy+6KGlTHdDgcdTUuVxFiakJOd2SOhvbWKLFKl6H2pYebdDm4a9FPU8tLI6L9EcLsn3hwqqI9VTNZfTy3j/Q+Wd5Xafz1U5JU529eBVKme2YndFcrd5Hid74+Bn9IvcOh0veCQ92WRyEtDrIT1u4HJ67B5odUKP00M6wxqVTqNR6fVoIxZ7SLnSoyTz5UqkoZCFhjYqAPO9brfKaTJp9HpUSlJkFxsJpUqM7IBq5i+ouWf4f87QRep+AO3jOKwq8Np2GisTBGjEY+6cCB93g26ke2jeJlMcVuMbcEyi5JACx0uoPTmXFDmbzAGtkFgJf52yRay98PWmmfWsVcsaG8LuKmKndaLTICBsvT99j/zptbXBlBUZRz7pZfecPkJ13F/goH0+gypPoxXX/pMNw5/z9cM/+KlgLOIRrh/N6bBS5BARohbgUWHOeDyFhNLiQHWkSgU0joRKIRWjGoHrAyQoAhtB0ZMq3h8Osu6Zk90xXCVwdCWtS1/COI0GXBvcXi7SabapotW52N4qXCv8BP3qRlj904/YFnagjmWHKwNBD1cGejyuDuxRdoCd4nBQ2/jqcGYpXx1gClUHzscN9XvyddTv3pZu1uletMCgBZot0CmHFrlSPtNm0dlsFu0zSlirhEqbkLob2UF2m71BKtNJpTJASaVQJLVJxXbCIbRZ9EqNXYdnZIPqw9WZ2OFYtHqAGYhBc/T4zG7TiYGc6lQzZtXx7m7T0RG6NMZJk3vFwznvHiHKIe8iuAZRv19+mYqZFmWfi7JvlLpMIfj3iMYUuvvHYx6fXFpBqq5fJi+WhJae+V/iw61ezqmH0R6Yxz4Ijz4cjeH6rxn8VHSQngXicHr6+KsyuEgGIzJ4UpaREZ/I4CsyeKsMuhGZVos1nyfTIEX2rtcb+j8J7JfAZyVwiwSukkBaopcQthCUhqAkFAmF7RKd3S55WQyXiOFJMfypGF4lhtGIGOlIcX4kqotEotV4PboIpkTQKoKi5ghURWDE7nbbdTqpyWoiHpHD2XLIyOvk7XJyixyWyqFAbpATJiSMsMWks1hMWjuSxBjLZAuhskCLxS4gGTIS8pkQ76VWiR0l5SUsYolMLhahluLwB4fRJoMXfh2OHeYlMoDaDTNqy4+PEsDy5cuxDBAaOdmgf3S5e2SF5G7abhoWWa4JVKe6RwgSp4QliQd0OTGKhyWJ5Qi1fCxlT9bkysoW60fRwdZq0yxtq5WdF2CfYW/xsbWMNNpCjF9TDCUflnrlvkJnmrit2BBWycJf/SlU29lzH/Vedbuv8fQRsvfMnVT7Nl270Ocj6/LXZZYQxM5u8zgD6spDUmRQ602rM5uJnpUTF/LtgHrwM8GzCPvFMJg+KKS+VsKXlfC0Ej6C+Jtnz2tQKHUKhVLhdKF+qK9AJof/lMM1cqiVQ2mBtYCQFwQLZjrlOqdTjjAzRQb9MhiSSWUNwZAuGAwBqhMHXYDSvCAUBGHQGfZAj8dpNB5QwSkq+A8VbFbBMhW0qjSqmXYrQo7VsEsDNbfZ4WQ7LLbX2AnK7rUTdrtTKg4REWGwwG9FujRPIUea2OgT2GVIy+KKdh4J4zrHy/hcKfMyxjGyu5fjOjhcK1Hna4Rwl3Mhs9WpoavLl3OrQkfXUNJD5iopJ8bACEFnK6zgWVxhZwXYP6YGwen41ym/JQY/muy84VqJS2sogr+ear92d/lzZ1XepzOTiEfviTqRJRdRT2Fvh1eYJmh0SDvTEXUrOryfq81YH1cNfkYeR3LEEYI/Td+yUABFYqljlhYuscNZdlhpb7ETETvU2rV2s8HvM/okQoF0jA8mfNDvgwJ0YqZUoJMKfEAKi6XLpVdL35dSTiQ5I202mhtIWkfSebeScCa5hNxMkkrSQRIkMKqMaSNpJIHZ5sgTGINCKDS4RX6JUuwQE2KxwK0SSmk8ANGP5IGHJVOpAa7Ti/Qi7t1wFSwbpNyEK9xyXM2GBMG3cqhPgzo1fMd4QPVODNlMMOtPWRhI+occVigh53oJ1Sgar75DvE+WkMcr82VB9s0o+9crtRuUU5s2tHSvbbxvZ6IR6tiueP50W2M7uVWU1vZk3IQ/HkrEmb3j0y31KxkH+wKcs7Wk0bc5v3xtSaPTx9eXIADUZ6jdC4LatAcWgrBdqcuT+5SUgyKoKl3Qnw8oSmZz2O2EUpYbyeMGM49i4xkPZHEdimPH+7Mmc87aO0/XLDv2jMerGOozj4P9F3snJQ65S/Eq6eGu2BthPO7c+2RTQOaBrbCCndGmYcy60d0uPEy5ZU31kmwM8zuQre0BDWk/dAOfUaGxSB1KgUNACAoBqn8eRwOgaanR4jAJFFKHXHIWGbhbdGKYDp8n+0pmxFBkfEi32fHKE4a8wyItiPSclGkrWG+tQa00jIGfVGjkJ581WD5fVlzK/mWsNeTz5ec1ElXj7fk+H+G31H/1CWeLD/6Wegph246wHU2bQTrPr5eltSqVPq0n9GqV2yLUB/wYZnjcEE/m6H7nxEnV8RMnc+Okw3Hrk3rsaECdNUTpnIGtLqGeKqu4YsM7ezpXTN6w8aojfT9ZUNHy9Nql7J8NvikRMXwT/nX7qnWNbRDmBebf+fKbN95C+RPsCnaJh5h8vD7/zh2/2Njz6Erx9ZmP/CDn6+R6VGYGVIMt6QbpAxJ4mwQuk2yREHMksEiSlrRKSAljBKDg8ni8ptBRDatjaSd0xhsKpRIJeo5RMU6GLGQKmUiZ3ys00nTkIMx73qbR2PAwEjdiF6vmh/JQA4SMRNy96OZtKXSNYU7wVQYzIbcW2YgXNmNTPIAd4+aG6biQcS5uOSv2upAbdUGSI7tFxkJ3uEprUORJbDJ3pMLvKim0CzU+7fT17/dO3XzVEx3XdUUzg+Ku+jn5ZUUh0wcalV/vibvKIVCFC+1FdldIOSltTeSb9b5iq8GtSD+w9cd/uvGmli2Pdb28uN1QUOqB7gcryp0apvMeD1fHHEiX1dKXgyJQkfYElT6Hj/AVhu0m1DULq8JFYTIcllBRaaEjJLFot7ogAudR1DkdGMAd9qPMJ9wLguKiZFbIQ75G1HGsFZCm4N/08mt6c0NLiBkOS16ScYfUQpHdUqB34qHhYPnE9JzXWqpEmgns1rt3bliYCoQdAQFh8FTNWU38oaVe7Jd01Qa7wt4rZ71x5utWAyPyffA3QIJxiIZfI/lrQRjUgMq0u7LSSKctFmUdwwSV+Y58Ij/ditpYnT9S6pdIXX4gBLiDfSIrQ74ThQPJ4FXpoyP6aTm/Mol4hPK4FRT2f8NN4MouOedXoxOaBU+sr01f+fjllz9+ZU3N2u/3xtotFEHLjV7G4437THLU77dMjpnDLq3GGbLYIi611hUmX590w/Nzep7fPrH1+mfnznn+psmZ/UX5hV1R74xZXWODgZqpM+eGItOD+UXNOk/Uao16dPjXEvXoef1II91yK9ItBWBeusRmtsoIYaHBZVhm3WIlrAarQRksgAColFZgBX5Xg0FlNqsMpF/fIHMoJP4G0gEFOb8H3EwsHt+oY4Twjd9P8mBHvcoY53TECrMDWLzqUTOcKlVz/Qa8GNTAvQ8JQreQLiRndxp1pWbmzMsWW2P5bbM1+wwWiyiZ70yLVDWlg2OIFag1tBimZvpWKAQ+6NwR8cHFn8B/ti7UKr6aqPV+iddB/JadBkuIB4AUBEDiOQACBylBWuu2aIx+d55bIHCLSV/AplehDvLRgejACWxmYl8DR08MMLjG5mxC/j0zObyaXK/jgvRwvTikPBMMLCnx+7mvSOK6bafXHCPcboqk6/5E1HPnE4kzn07yb5pvLigRGASFEUHQk4SD1UK89A9o4Q3kX7g1381pv1Av1MvVFqPRYrFJ5VY8EkYIBAShBDalzWYS0XqHQYi7ZahHGmOiKcxu3OlUnezmOp/Z6XB4JPrfcvQJb7ikn9FetoFy0YvATLAzrWmcPnYGRba3V6QThcFgOBRKH4SqtNRgcypblYRSOTuBjwtsApKmba2tY5qnKmnaIDUUjwmFKoornNLEmLFjSBKMERcngn4nybmAw51ONbfKX82/UsQ/nFXCjSDFuDjT3ZoUEhICG8ZaLMotM01y3lWYPJJrnuPcfAn+PzFawzDanF8TbqiPm8SRdRjgD2Q9RYxY2xmFEfhPS6nG51OOX7F72vKaOouFscyo7b62oG3a2jUHxlRExtQjjaGU50kLbCuXX7ugvFxvqzFeMeUv7ZO2bXvb2Wxf7avya5zeoN0dWTits9wYNS9yTYh6CwnQ+cD6xsrKtmgknK8rcUZanOn7Zn9vxQqVzOVUqSrZiscXLkyWjI24oxF1WeHqhQu2P7FhvUz4YX1dQVFBKFxeVaxNh1/DS9S5McMGejLCUgTMSDM22q3RRHQeSHigHDXJhAedD7s9OrfbE4m4i8LBUMgdCnnyIwTId4uUEiMeKxrAHr1iPKe5KH7D5jY/hI1jMOSRRszkLJN4fYfXJLvwGJ6C5AYV38hvaGxPRCaNLTM4w+Fkoa8sv6Y9GFm4YkM6Pqdjko/9FZn31lpPycyWlBIPN44X22KTqkvG+OXBRDARC5T61OrYjObK1iItTQil0fFXNMGbEY1biKuJ2YhGGkj3UwASuMzFRVpuwtQW+Bt2EF1/e2KGm1M1fK8aaF+UCQQg9wR2ZpB7SjtiOh6Xwj4vw/jQN5sSfI/xoiP0BaPyVx4gKUgCAiV4mFvlrPYZaVSGg/m4EPDjf9Tfzso5uYxDzxRmnyEgRQIy9wxU+5K0Gjazg/nwIHron7fX/4MNnF32vLRKhvMinIIiZPkJ+DxxJTCmBnIZjyYDF2KYjmxhRlKC8xguF58HLhuZy4MclUe2oCNnLvKFZrf6UIo+Lhe+9KP5hfIggygPIZA/TxN8qpwHFzW/KA4nQ3zKiW3jxKzchp/RAkNarBCJwPCjvOj+H23vAd9WdT2Ov/uenrZl7b23rS1ZkmXLlrwtrzjxjOOVxHE2SUgCCYEMEkYDhZBCGW1IWKXsskcXhZRfSwm0JV86aCD8SttfvzSMAl2xX/733ifZsp0U+v1+/nFkvfcsvXfOPeeee865ZxS+rpgHEbpVEf3wLYsAYu9tgPcWEUnCmBWLS+RxC5ewO7wWxBgno++ckJ48cXxemWw6ifgdhVzna4eoNTyUg49qJeZXfDd5PP/Y6YfSIhe0Z90Jl9/lb+otG9yTSEtsHr8uGENXmvvLRg9xogWYPg1aUj69K+rMdfWFY71p+5KesC7s1oRiZS257nBFT7VlIj+OcmzP6LNiAnDL1FkN0BgVCOrjI1EWZsWXgLPtS0BHZb4MUAXezsOlzYoIn5vKqoBKqmPByo8kDiLEEOFyKxKSbcjOgoSDSJE2K/ccGi3rb4YwuGJBnd9jL0kn9gyW9TahKwm3LhZyiajM0ISluqci3J1rKYuFNG4IVc8Se7o3Fu7ryjmjLr0vZSnwNqWCcFGY83gEF0/8U+ysl3ngq4382bvMp2iST8cXkYHpN2fwYb9X8hRBAsR0J5DQg+tmklIdmf7lnZTlTjJ4ZP5nKXj/mc9qgIe89M7pXx6hO9A3CMhtUaaZu5++ntBBUWwjXFDvqs/neq0jthAns3cOdjeBzU3Hmr7T9GITp6l0eHxs89jeMWrxGBhzj5dtLttbRi0uA1Yo9rNlVJl53AYW24DVFrZlbRTKHiRtOn82050Zz1CZ8U0r96y8cSU1uhKstG9y7XHd6KJGUYxCxrXIRbn0m0xg1ARCpoxpkYmSmMwm0rRaTGwquVF3VEfu1oEx3SYdGdTV6rp0VKnOoiN1BGvWx1C785PYWjmZ/3XqrZHj0rfwpbfyv05kRrYcRy7ifNUKOFHzxowNZ1bClyL/DiqgocdDNg7ufDiz6roVSl4cRWIm2d6Is605XYU7wNU+hkLEE0mHGUTJlzlKg1kisRiUHPKN6Qg8s0gkZng2XQOMHN3ZP6HXo+T3pxvQC8j3CUUCBdcgpzV8ldlt8Og0t6FLcl7xJeYs2Mp8Fb2elFnpDbRVJrPQ62kLqVdalEIh/NVdOACabualbvL67unJbs5dE1EtzaVLaK3VLLCpDFar8V9i9pqYO3vts27Obd1Mn0qpVN2tVKmUBJgi4Br+OfNTlAP8BJGhiNCZcAQN2hQh+PxvIuan+wufOXcP5GxzVk4QPCnPyqN4XDJDUFLk7YGGSTQ0cgJ+MYmlJD1V/inze8Hn/1jGlDLPrNu//7d47p49V3yfma/zoNpPWFEiDLwHuhW8jwvfR0N/nSn9x5Dgb8zvP2Waf7t//zpWBowzt4NjIAaltfhJsQgVOD6BZHQynp/iPFxdNkiOZ7cNVlQs3ZbJZIXG6F/rUqOX1tZeOloF6nTXTkR6mhIoi+Dcjzn9uF4UikI3ZUs4QrVUCH/IfB0o+WxNR9xas3gBKDrm9E/VHKBenr7Il077ytNpUpI/YAs1Mbeny+EJfE3/vXCEcWk/92NaC59vIlRZAVcgMUlUJTwaPvfEcRma2wrsBdKAGMA1xVBQOeTeQvG8TTJ1unoHVXpg6qc7e3wd9rJqky5928rHjtzV5JeQE7lwTWNDD+fms6F2g0RCykpl4TBYvfa+dSvilfDZtfDZornPRsGlM89mg6U82EEdBA74XChHk4VSaJw/wYend0z99QCV3NG74OE/ZR9+dgPn5+3GBQ/H+RhlhJ+zkdYSXEJOmAn/k7qsgnoO+J6mrbxsCQGPnrSSgCZ0oVhMP609qT+h10nxOxwWoAJxAVlc9bfouIzTePZ7VOfUk2R1ngrl+XfOdUzDEqbmOjAOlgFdgRJnTxfRhCSiRJTcSe3Csrwv6+PwZeoKAv1C3rwQh0J5GCGC4nOptwnybcDlvc3hvp2lCQ6qAfOMUlnBEQBu6EXpKz4gfZHQhvSdZ06dkb4Df0XCY6MjIz6fAMSBDL7IndPPky3oRT7MTL0BONPfxW/s+DjO/YE6BW0fH1FNdBLWJ3J84gVKR/hB47MVoI7/qMqEPNyo0uIfcRfFGF51ebUUuyAnitRlXFGulkrOOHZYAwQ5gDT5enMSitSXWZwWi60mYJAqpZWxVF3vtQ8OjD5yoKtm+SWpaI1TJmuApneoAf9mXlGW1ZaXSEo1epG/tdpNfX3HyReONnSFuGqDqVRhsXmMkfqu+s7NrQ5P16XdmRVLcm57LNX+GrxBfQRajfXwNlOfuFuqAmJ1tTO4+uI9zfHuJYPsHF9+rpQ6Sl9HXE6ksvpsXV1te0VHrL9swGveSgjlG+XyFaYNiuVmIhQ7FYVrBCrWdwLVG0Vn6IXmK54ybMw6XBkg+6rgCEB74bxvKIeD8kBTI37+N+CB2k0+JD6ZIAkBnysiSRLI7W6fXt6Z1YaqFyX1FbXtEVd920C1p75lIO3qGFzf6OodXZPydQ6sb/N0DF2US+QuGurw5DYMdPpSa0Z7XY3rBztc6YGWek/VYFu9K9JeW6FPLqoOaes65BUtTvQIIY9HXyeRSuBq4JEplTK9XBhLKk7rgk4tGar2GiSnPZVlBkGsKepSnHY2Vbq5qa5UQH060BSzi6u6q4Ia5jSwaoLwUGyPNQVOqwPwA1x3ZZPztMIVbYoJDGWVntMSg7c6RGqdQd1pRTLmssMneWQyq0SKeFEFNpG30IN5OSl/VqjmSAnI/3DByMSwgg1FNnWBrCOWzddWdnYlk11dzI/yB2DTG5QeHxW94BPk4EpOD+e3hJ5ww7noypZ4xn9uAIbAuI2QPiZ4jjI/qX1MzCFCx898Nn38rTMnR5A/N4bD8pGZDa3yWjYvgC3Ed6HsK44+xb39ovilPztc17hMVsX/2tp4bNUT4zGzo2U5Y0QZWf27LhtEsCa6OskfH73X3lfTM37vUYmpo1zCHyU3XsamaF3W2ZlM4hfS0c69R6nIh/P6HAVEeR3NNaPP7WHVuXmfpQBBihboc+TDrD5H5sdkBI+J4RnDNecfii89Dv8Wd21Nf38NfC3EGXyM/wBfGKZzH3B6yFcwTOaswHaNAYLCgvWE9jEIFQJKevL/f7CYe2fBguP6FnMQ27I8QvYsZeIiVVwOV7VU6AzSxmM48vmtdx96iDnIfWnq8fKpZ9E6zBwE/4W/o8wKgAmyPFeOlPGMnP1aHFX6cMjaH3r3XfBmObXon7VUDj8LfECieBkBIX6KMrHm/hnW1Heg5CXZW+BwoMGvAR9Qy8sN8VXTu1n51gA+wM9D3+OaCORlO46/l2+sJfubxt8QAIfh7a9cFTeUTx0lZnBbAz7A3+ObgEBe+F4s37brrXcV3vYAc5BaPn3pJpfViZ6FcMt/R0CZSDkqIczatDgzTQb+i7ko0O5VgA+mjjqtrk3kV9hYT4KgH6XuhzaE5GlCwxWi7Z4TGSRYC05lqKQV6lvaVOQ9q+/bnUjsvm81JZr6xcGTh9rbD508SIUoobxrx+jIzkXyI4ENT1199VMb8vxffH8JvDly8eL7K+K2gmsbSpW859rRTIUKN536BSWaeZjwSJC9beCIfNHOkdEdXXLW37CEmeTk4Poph/aPLiu2iF+yliiU4CUFnHGZ6JlCVy5Vvsy0HDn83YRMSrgWXiIPr4k0usMD7RUjnzCPgy7ygbnn9PpgY93QVx9jXmF+zTy3qjkeXQw+BY0gC850X/AvEEYdhFE6D0YKw6goglGB+xkmZFISuVnVCCDNwku6NZEGDwsSWMQ8/srcU2Yy2FQ3dP13QBXwghYMB1PCfI/5EaNYfMG/YD3kO+f+xDmYz2V1oJrvWnHOLOdROQHaWmMhdM2Wp3NTBTc2PLUVHYO/L29qWo5ed7Fvy8lc/uCrhQvBwkcKL/j8x+Y/3yzPacUiQY7izTwf/EfPvxu9NS9fwT4fHlDG/BOnpeNNTStWNDWNF97ZurJzYQghWpXLc06xSEvkzFy22H8ekqInFkNywev9+Uc3F4Bqm3/hkgLc01sKUJE3LryGara3nzvA+ZDjnoGzmjBmS8pzTkMplbOpBOFcAorld6LR6WgUb4MWDZvrAscXBHxmOMFDhaOpB5azwCwnl8zDAvzXXMLCP8AxRn/IzXz7wRmqo/m7Feq/++HcsBNBwvpdyIk6wgEas6Iy0bFSUMrVPypAjX4yI1D/hZjkPe+zcCNFN443crE/qrR4oSH1vMzELWt+9tKzr3VURht8CqMr0bLGtlZHmhtGRxvgC7ywbnX9irvG9j//xCV1i+ojiU67VKs27b6qf/uPLtp0GH5mbAx+DsmxUxwlOMH1EjLUD4KU8AlaxN9D3AgxkG0W7BWQglI+4POfI+8gMqMjJ7acPLEFhE6eekV6EolSLt555PJQPDaubgtOrJm8dhK96OPcuPyqRPMy3gQnqbk60jpEL8gthxYwIedCCxjf7H+TZw6IX5AZ8BuqGd5X8ARxFbzpvE6KoC/Z2ZWAqg7V3InekolOdi079yfwA3IfhEb6LHiJeE2Uk6P+IZ/h2paSQpJCMWES4I5ta3k8Hlds8lUPTLT0X/YIuc8fPdojE/B5suHa+omrtt34Drr3EFCA+8lxDBM3RyyEiYAchCXH+AqWd1ZgmOrPvQK+D7+nIUqfQTCJc3IihEHS5NvFov0YRxE7T86HqGohQCRx67k/kXJaCuFBHVPEJS+JXzPntDwIGpaFZ9AT6KK7Ki40AH1N48sbm5aP98x/rG6cxWOcLjvPiCDcVjKbyH1QdwgRrqd8UL2RPEc++YTgJc0L5JOEkrI8gXqAhjKffTb9PgofReEkKDQS2e7I9TWbzOoumjC4H64K5+TKSFXEoYpGIvyAxr7LG21uCnnvbOGFzNK2aEWHNF0ioEtH0ioDs2kIXPHRLdf71vbQfFFzYyRS3ytcOlFfac4s6qi3py4NWBP+2xY9fudrzA24rsllzCbqmziG3/VUCMLtRXAHXjIguO0QbvkF4Y4vABV56mZHFG27zYN9DryhZNYvUuvizU0Rva706tx8+P3zwOYoXDoOtzEarufTbdwiHIgJiMMRHB8dfDrN5RKSOETiKUHVSxrvd9HwEyFMAILIhD6LfgbF7PvRPDIxFK2NnDfIzTib1J23UfM1JyBSGL3i+qwanB8tAx98EVXOiyXdMcTs/wIqnQddcDGrQw0TZupeKIOjRD1c8ySpQGU2Rjh4PsO4VEAj3TOE95WC1Kxbgcs6HPIl0tk9Tw7yNpQCRyHaBncOovN9m4MARMuqnLLJ1XffOjySjWnLzFJxpqatIlbmvQWsCYcvPTL+5Ia+cOShsaomIE/4NO5W2TWUx9lQX++8bGS0s3Mw0SgzelS6uMKbDMFhiCdG3nt3aXuuZ+NFe1aND3T3RHqGIhOp1yI95aGyukrJSlwT8Az4Jl9BqqGGIXwSij4GTmDk/Izb+Iq//5bvBt+8jPhPPkc4oBw8Be5Cez1ZG4+i+aRIwOMIQ/BPXI6Qy6dFJMHhU4IQKhtBQaPt5MhxuSYF8AHbbp7n4XmSnqQmqeGBU8P79hX+NxQdE6hX63eYZnCI3lS0zrcQD2QP7hUcEhwTUN2CccFmwWnBxwJaQO1VHVIdU1HdqnHVZtVp1ccqWlW613bIdsxGddvGbZttp20f22ibYW/gUOBYgOoOjAc2B04HPg7QAc/e1KHUsRTVnRpPbU6dTn2colOxvU2Hmo41Ud1N402bm043fdxEN92YOZp5LEONZTZl9mQ+ypzL0BkihCIot7wz/3ViZCb+lZ3QijlxD7PHsi9xDG6sDwbq64KhOlDHHmRB4cqF3jnngnX1gWB9HXMIXQzWZZkbClduvOABou9+pg08Ta8lbiOkzxCtLbeVtlCsgxgq6GwVB7cnhmYC8rXhs/OdqNgzVf40wW5IIA0l30GCJ6H+/Zm6cMLlPeixGgIyO9CFXWqNK6yzy2R2eKyZd6y3y+V2PTp2h3XV7WU2Y5ASqWRoiw1dkalEFCWE5yF0HoLnwgXnUrsW3yukq8oxFwM+z6CTeRQShzeo1XpsJonCI1tw7mbPdegcwAtSjwKgKzq106jky3leEt2GLy2VCSR2b0CHPyhQKuR8vkKhnLlmRNcUhWtlxdfQI9EVtdOk4StErMwq9ApHMa+2rJQLLOsAoaHEpTyRc10pahh+PMV2DMduU5wRhGrDn79buJ2H88RlbtQ3fIcvpFGvP0/LcKYjFvZFgn4v7h2+wqE+e5lAXDm/c/iQ+Gwdj8d5mZ/3M/+K3Em+hf3MkqfJtwH9NlK6sF6er+Zc5CDmvcGAN1h9i7kd/ADEsL6lgboNNydGHeCwvjVHBZ5t0gbuePCRy/pbJgaqfSYxFyoca7cxt1e8c+O2qybqa4dlPL5A1nM0isaOuZ16BMThvUOo8xDXnHNqQi8R2tfETtTe7zNokkqxlXOBB9EXuE5d9+S3dvXkJgaqwlYRTVPcS1YzloWXbq/71dXbDk42ZEc0PK5AMXiPO7LgCq47W03HiGd5NuyPVD1LACGHLAE8IvT6qdcBCq+CU9Ihi/GKZMWze/f+IupwRqNOR5SOgQ//7qiIOuEp5plzi+leEMT3kxAXZVteId4iyD8CAEhSmP0DHPM/U+DXFPgpBb5NPUeRt1NgDbWDupaiqL2cIQLkCIA2VCiqJDsEQA6ASvTVvRAe/evRkZERPcrfge8AnrOZAdH8NZyU5gE8uDwWZFqQuWcZGHmrD+3Xu8Lcx/FpXQ8JELgRCCufvo/4G4RVhHEvJSRcASWWEGxUGRwAtGtUJF8hG/VGHSy2dzNy8CH3Z44oHgnmmb2Qn5h/0veBEng/mpA9DZEgKJoInUKlz06wjBiPgZLpv4Cb99L37Z1CvSWoV6k13BOEgLBmS3hwQQNcSsDnkgA5Ik/EULjla6dOYLkI2LJCIAaoNczPVjE/AwN6MEpPMJPgDhdoZL5HzL8f2vGBayeXpkiCT4Tg3Y4jUE69hu+HsiXYyr3wfnfrmQdAfBWI0xLme6DRBe5gJtG8eowKgineOkJMaAlnVspBW4wlOQWPp5Dm1ChF8ASKpmQjZVkolTwUqr9wDQJT0VH/itBQR26Ugtbe2Ghj4yj3h+G7mTdA5HC2Y2zF1E+QGdg4Nlb8XBH7XJVaLJdzxWIixy1VCXJobxURCD5UFis8d+EymFTEFGrwT/Qk9ERqNNcxFFrhH41yfwIf0wgfN/V6bsVYR/YwiDBv3I2fC6RgCseYaAlXVjbnuVROQEKB9795MOfB8z4YMPdSn4AK7MM0ZcV8LocgOVwK0KhX1qkX33kRhE69jhNeQb5mpcwGKj7a/ux28hDnV3/84x/BMnQPyAAV8AjfQ8CjAUVTPD6N8iNPvXgK3uOdE1LE0WVAlq9xCSqmN8ObfASWwXtgOTpx7jT4ET1KqAgflFlin1okFKpsVoEK+flO4FA+ODXCEUXBqRhnt8g8svkXJnJ7RxPxkb3tlV3QPop2Jeef06PxkV1NTbtGEnuospqc3d5aW0ZO31cx72JNGYrOmAAHwDg9geHSZ0UFuFiwQrNgsav5LFTzzifiw40eT8Nwwh42lZSYwvb55/QEcGf7w+G+OvcuUmXxKJUeq4pktheueuBVa/4qtmHI5+F4jUG4Sp4iVJRQBGdEBm3f51UNVcGnC36U7ILLYLSrsn3vSDwxuqeN8y5ZVttqt+dqvNTeRB5rfE/qujyuJU+JhPCukH7vnOeeSTDuCCGwQ47EcIPH0zgc5/w5D55FRe5y1/WFw/1ZN0A5FUwzqj1A5AhfVt1alyx1eAEQBI06n8lvIMUCk4gtCYLDU+Fonsm8hp4osxX3m5vTEk2Fth9Q6sSCK9IZR3Yh4pZTythQ/ijKqYg2SUWFtm7RJpkIvIv+4ieP+ysaZCLmQHIwY5ca3KolVKqSOUk9xwyv1aFmbyavblW+4xk+ZvaCveyZ2aNbdXYXs1rjz5SpvGb5kNAtQH2Rmplm6k2IcwPhzaoq45ak2ZwUupSl4cAk4PLqUZlR1uUJGTuFJBhCOB/3gvuJFrecKsQOywrNAOfWS4C8FQcve5rq6xyBjnS5UCjyLtndX4yLQOAzeNsDpYpqxl2llwk0HjPdMf17b8ohNYbSNvvmxdOPbDoyEZqDRRd12zaT2ZZsYkQTOgcPJaBr1lHPJDI2MdvDtg3StRniWEdUZk3CKm8d6ZZ4PN5Y2BQ1GI1RoVlbSma8+0tEXORWfY1FFUVJI0v6RIbF2YEasPlQ5TqQny/QmE6q2Th3tyMOFnJBPuObFjul9vIKu3tsFfkv5on2nQOhxh33jm98Lu0f3Fcz0ex+8gFgYfohhasC01WY3isO1gyq3XQHc1N2aY1XJmceMDC0rG3tgY6Vd23LXLrJtz3Yf1n7N77lBE9N3ztLeo66asktYBOuf8Q0c05ypokUkcoajRyTyez1eFzlMrm8XKSUlFZEzftBKkWhLRCcEB4tYI20BJQ2zXL2v0c2XwoE0hXXAamlkuA5ynhBFCt4fLc0W21e/Eygs9rLF16WWbesw8aZZh68MHY/7FFrTCvVLxoCVWbbreCfjsDwxMY0a/+2nHsP72Uk4XxVlrlELgP8idt0GgVFJJNxGmreCBuI4ImZLqHhiEtCoTT3uNTFBiKwijdqBolCCeHErAJQL6dwo2j4xyRHWta/dl8P8/DlNeArj9/bsP3o8K79MYVf5PJz3PXDVa8CIDLLWpY3hNRBT/NE7W3XfyvREVR9d9kkKKsLPrqt44qhSIWylRnrunwgyPyd+TkYJEuMQXtuVf3GzvKvnztHtDA1HCn1fxQ8kZ0gmGGC9wSh4BGZOFprYuc+oiL0Gmhb2KBtUWojTBaDFP4QGq4AyfVMoUIsZFZEsfPNR8iKtjgqRUBFXEsOjBVNOGOAUZEHpj8Bl9Brpuyr71gdmzOzPB5Q8jgVmHoTvI1qs8SYdipCHYdwOjGcgicBaoWYicfZ+JHYud9z9kFYUb56DRHLakP+lMfrFaWcJEXYuVYVXA+MIgE5CzYKt5OlXoNqAlLf4NLE9rK6EBJJmwwosefaweMWd7qLkQcuA27mt+dBbzu4hFz5r7tLdVqp0mmUKm3lGnulR0VWI7wePz/K4O2p+49VmVJdej6/1OBQqj1Gqba8ih2DDGcfHgM3HgPRUyQgSDwIcfR3CRyIK6hfyblSto9p67k/UIPUx/D893iMpAQhqIBjVAVHKEvEs3qg8taQHlEm7a6t9bqpaMhi5ItMEZOAX9wwPoX0KPg/hoWRjQctcg0raJBHKwSvcAtlPdAsjAmgBjzvIyJgEwHurxmbR2QNB6OO6c2GpiyXNLYyNpyNz9S4UhUJJ/iDAjwFvq8Af57zqXWv/pxRv/pzcOWQNjcUVVAul8UlUwrqHzhQ508ZZDyXi9alVi7iVE1ZqdNnvz3nM5+CN1HCPhMgOMTwuU/pX1IvwzV2mFhNXEw0Z+2ja6XdnVKXSyqdXNavjkdDvC1rRiYnyabG+tZWHo3jFGLwXwgyCxJUKF0f8w3OaEESC05q7NvkFoo7uPLtaNltY9Ucfsr3wsbNxtgZjsvTUmoTKqE680WeWiFj3SSxqGvmiFPz4FeWDQsf/Iq3MWocXgYSYnHGqw27NSqtSuEImy0Jr6Z+65Gh1k2eyq8ubljbFRVJaKFMpDeYo+sb72IkwY316CvqcqeeLv104tISvVsfYRblDw7e2t5xqzHS4F3X33fj6DqDsUyo0EtFVqdHpvVZFUpHUJ+caPM7TWaHNZa1+m9hbnEHNDyXtq2BMvlvuUiXNONv8UtVJZrph0Gq6uompduiqJw5wjx47j3+TyAPujEXlmfVKq1JzZd4057qak8kLhB44lYL3rOOnsFV/OSpM+wqGOXANV/KI21QgHrm8xzySVHz878g29EfHQXilzbc+hPma8zhn2RdjHIev90UaEheuufqnt6rR6O+pdeM9F01HE6OXzn1l1d/To9NPH3umwxznJn6R/fS+bzGPNRRn8z55dmuOz+++6Y/3zPYfsefj/7gX1+rnnoEsxvEYfjc+/TDkN9qiT5inIhmdQP6UEivz/SPTcpybqFQIhNZM+50CsmxaJQtj3Imv/SH0HIxm/QGUS5Een8xh2mKW69i1ScIwAwbUZ8O33VpU922u8bfvFgmGfjh5Bew06JLykLb2n0pm0RsrfTFMyKlQGFUSGxMTZ5xqJdbrnx286Zn9rfcrNYuG/xiFvLbXWUt5Vt+fEfb7pGKhvhyYBnY0uItFYqmB4p4BdUjPs3vhrxSDUcQaohVwFRNqr01nnTaQ5msJjM/gBxcSEnKFPGJCg+MTJlP8lwonwAO5C9ohUijEAF+t7G81quwlnbuvH/d1vu2tWvPI5qeM1a1jmQ33+72COU6SXDx1LOQSTpcqsiiqunpMxsqJrujjrrh1EKx5MhsX5ZYOTDwa7IsmC3X8jWuqb2YSUjMI/8FeaSXGCOqsuZ+YyRiNI7aq3l9o5OKzlaBWCxTiLgWvrDHQnDxrhvikhhK1Ypiay/PKTJseNjiLJd8OWlUJIegsZLXkWf4hN7MV3uszP6Gq3s8bZmY9AvlDitxRCqbWuVyl2mRAs30F3jk/mlnImMXc5xXdOfEzrr4l5A0BSmj8duUYlPYAT5j1eppfxGXsHzyHnca8omT8BD+rAZ43TK50+WSOQUGs8lIyii4qAlY8wm95IhZILvgxYxbVJEKr13IEJ2pSAEcIpLqneGEXCjUhBjhISDWGSXUsn7w/baq8h4mYHsLLU8zdBdGo9+AZPeTSyubfPrSRMzlEjdEnz/7GfiAlQ0kXot247WolwhmNemMpYbbLrJaRaIeWTmvLd4z2ZpffLB6nCc05nDXf0JctQawPniUoEjxcL6IZ4bGZO5LUpVDA5HVjJIZNTaHz8b83bei8S7FzMrx5Ynp9ItJfmaREWc+UiJ3W/30nwbGTs9fIzA9ywg/EYJyUx/yAK9THvD6fT6ZV4ALC5yHqJCmeLQQXal5dIUrxBzCUjGVDThAjAJJB0UxP75+LoEbfnl3MYHv+ZD5mPmrbfq9f+0ik7mbyBTz47mknjaAdXNIzXy9bfrb5N3AOP35fQS7FrD0boNrwTJoCxpTaUsVt2moPhKZJfvSvp7J3HnIjif8f0h7TSxZRPhSEFM5KKxrFGifdEHmUDi+DAus64qISgCjLuKA4O47v1vMAw1Aw6FPnvqyrFB2pW8OE4xkmQMDY6SuoDPIIJ+AI2huM4OYF9JEBs3tVNRbmpYLzQbIAhkvQcgoEd8kZNkAOUVwY/PMiRNfZm6z2f/FYxaLZsCXmfDT04EhV25lsidpULkiJoPHIKXF1bma8Re+lBj4ysR2TdAWb3Kaok5ViTnq7L/6TfgILBmwbGCaMa9MEluIRNYw3N9Rms6YarhrMKNshoyyOr551YqCcnpiroDA2P/vZARVPDCF/u6Z/6nsENOAMlsx59idPgvzsClWbhc3rUFfVtgC+lg1CaSlUqPNa0xK/NL/mVjJiEnDLEe52hqmPZmNAzWlvTpftcMUcSqzDR6VuqKvdhddenre+rHp3Hv0dmjLR4gmIpBVaRW6UKg8mtbBn3KzQlBOETycPn1ixuCV4eRp5M4EbLCLmYNiNTh47Y2zCbzxmV7CDtn86gVf54WsuuFjN6z54X1Xj1dsOs58crTnhj3bqtIXbdxat/X+jfGMtnvy0kz7dVv71B7wFzMcT403Yc6/0+tjIWdtcuVX7nlu/LazT0/oE/3p7U3jVfqBez+4+bnbqlY0eaLjNwyDt6Y/LfoWfsf4dp17nxqD/OWDc8qVVSxKvJEgExq/v9RHELRXVGrhYVcyW5Lt9RMj4UiygFKQRK41pFm5C/6LgotmPo4bzbFgQNe4PudROCIWS5BLa10Rc6rRv2R77te7JqvW3za66cf1IKYL2pRKW1CnD9iVSnvgE1u5Tth91UPLsus6yqKZaGO5vDHl76sve+zwD5Y/eqBz5+XgkqKP69HXUS0/gsD1SXNovZDLUgRH76yMexrrAmFTfZA0Cbh6E9/Ix7GLyIqbhr9/Fz0RlWkgGQVIJcTqYaFOKHte8KXFY+6CCxV7UFFQNcCpoGzdSihJqD5wyt/WUO+YrrWXa3ioXqiYq3bG3dO92KN6/DgQYqfqPekmmfi73wV/XyuwpCtIWUuZcriNapp+KNkZUSPeLZWL8oVD1+tKNDJh3rNa1zbE+trc2qVtzC3g1t6KUp1SDNmdVokacR/1RoLAdUNr4RgYtLTbw5EGrKYwHHuhQmqRcznxSlCDAqYy0wj1DBvFGWXHAODa7sm8H35OOU5UziaRL9/JapmFYQlSUGP8EZAzH/7G7lVyhdpyK7inOhi8cvJ3V2ttcQZq6eXPp/kaqEeaqvSylSuBSOM20h2P905/5b9sAZtOUqKRl3Ag2nr9ngnmB6+o7RynUythS3qyCiPrUr28N1BhFLE+1WCe1u1EbdZOpTjJKrId8AlXopKAP6XhgMVoCprJhqy41FRfMktzjCt2xqVQ82woJT1JagG1K+aQej6dgSKp4Slm2SUEyE9TB9+dS2zRLKXn0pnZ+psbUzf/vJhRXM+nLwXa+dQu+NHdbKHYubRmXmI+vrxmLzM1h2WCRDEPZIhM1gk0qnKftszrFniUarFH7VGLI1ZThcUSFZaKLRJuLWaGM7OMgAdHnmIZYgEzoEgdTRFDhFDtKc9cpmCNiB/NZ4fLt0Yuic6whHNxtH/NLFuwrvapAws54tmBzFBulikqajJ1t83lixlXe5EMWIxqOukoPeBoVRq+uo4g1fDH5c/WhDpylXFTW5K0lwhdJrFjrjx4B8mDYv5YSGze+Tjmy8mHhZQ/sIBxvkhKnJfuF5+Pgb5QXBTxSjPRkvXSBl0wZAz4ywU+rV7q0/v00rjTVmlxJPLCoyYLms4nPObwzHmFyJfhm38rTP4t93yBUPliFpoVLWzvBm4Pzrl3ZBWET6fn8J02k4OUSPheuUmKGzNEQ0jPZOcIwgE1U4AGdIya4Qh6wZ4btYWWqOW68S2Ld422WctQ2wVEcOYFVla8WY22XqiB6UfiGaeUJygbu30T48SkBJ9fBD4v2la7qlCDjUpDOLWEMVsqFGgJDleqsMiEXAs/P6UxgAp2QtpkLlnxaH9DpPPZwLVAK9D7HLjDBbmJNETTNsgg0zdPTO+GhyUk2+GClBX3tAgQ1qxUaDGWqE1KkiA8Xoqt74sGBTMGHBSqeGbMGwg0NYrGjG1AEW2Uib73veKRePnl4uHCfScwW0fa1hRGYrJt6oPZwUIwKqFyUwNh1KNoHrHAIhJyZEqgm8O0iGYYhnnNP3DhWPDkwYMadSMekGuu0agb6A7mg96pd1eY9Pl2H5Stt2e50UC7kE0nhHbqGXqMUBMWwoWir4TAqirRah2muEzgiHMpTAi0oYV0dEiMWC2F6rqi1rHcvCPTUYbdUXKFEDislPB+4Ybnp+4A3T98Rn7sKO9G1m15i+A+zu+mo6R/6dXLvv09IHj6PuZBBfn+Vf/v4RXff4r52+CHzzNT/3ju7FffO9IHQuArwAXU0z/G8L3PuRLqeToIXQTBJwJurcRg8NvcCpHfzeWdDz5kFED48kUFIHh5axH7p5H6BxVa4bW85otvHxo/sqWed83VZP3Wo2Mrjm2tA1eTrzHviiyVgVV6voCS2ZMuX6VVAkhq+b07Gpp33jNau+HxPU2te7+ztqFjz7LYDvfhB83D+3u9kbGvDkN4u+F4HqOXEzYiTtTB+SeTZzIpf1wnSKcoPt8eR27hM3lbGAUUIAepWsPCjGMEZx3EMmlyYT0wXBKRCz8F1QtKc9WpYXk0XW+P9tU4jLGWcj4/7yW+88TqqXvm+YPJH9bFy5u14RZttIYeq6rTBe1Kc3q4NjTYUaNyd5azXuLjoAQEfzo5uMAn/Hh7fSQWuahGv4xg66JxduJafhVwnYZ4SuPxaq9bJaqpprhcM1sGbSGeM2U9sP7twQr4eV292Jhz2CGigMldmbQtC/vbkxZTrLWcrNt2bOzNiy9Ob7lr3UKPLrg1UFkdhJDEqZf95Y6AIdGbCg20Vko3Prmn+eabX1759MEl5/XbMj/SLK5uSiVD27GvA9JR6IHzwkLEiBbClJVYK+IGQkuV18ZFghIB693Av+a69bkFykGKcjQL/fm2eee8rlnn/rf+z3HmUUw85M5veQhoVtTt23/NfL/+2d3zLhQ5+d99FxMw8Cpy629ene2JKBYQcv45kacnl8jTsx3ha467Ib48b8YtFpaK5uE749LH5rT737vtbee5xmkpOPCf3ZQ6PMiSc7L/69XJm0YXEnX67oXXZj32mxNVecLWpJKZ8xL3fNeIOb19QlDtDmTVISOpI6NaEv6EPU6Tmx8WmsQohOME65bBhjO7ZYZSTPPO90L2I4+LehY7sFLAVtBEAcM1APWqweH1tU9wSzUy5zJy0c1v7E/7Fl3cuuKPv/0tV6KRO5dNL4rUuhRQz0pFd+0/sB+E28j3K+udcr7MVbnyqo76i5fVy7R/aatP1blk8JpLINNIzBvqqdenn7nh9luvR/XOmTaOHtIwRKSJiqwhHC0jpYpQiB8sE6WrJo0Wns5i4Ir4FqEE+5rYsBQ2WCGKUaJZ2GPsolIDHHkU4co3O3OxTMW9mPL1enjkvZ+XWBPl0x/AJWfvXnZZrtqb6zownqhcee0ie226xtq/wh53yhd1r6o72GtJpI1cl4u0acZ1vdRFMbxk7+qrb9//1Nptz+9rFhlDrj+Drst8wzeufPV7hzGdhHDtbsZ63iJEp0gwRzgNVrWCIPgtKVM1OetCO4P9SDHUZwivCHn9ZoYccRmOrUF74uz2eLGbaCFFqQLtyFfn0knpVa5fG+AoNSp69BJXc8IaWLKtReFWLqQwpic5yVw7l3TgHpKXSFfQXHr5RZZEi6dmMGXgkGD/AqKTt+VJjOsWtnH+BmncSgyiaJxmSys35vH7S1C7NEl/tiZnM0tLRH09kwRVSHLEK2M0MxOOA4ekmJpuTxHNZwZHzY4O+tCC8YnbFNFaDkt7mRmQ1+WJvejAwyPuFvsML+gimomtchVHrlbS6jKL4lpfnV9dvmhLqy6kYbnk4mhLyFBCIbYwpig/ywKbnjuQEwv+NsskoI/Pb6w16GiaFqodus3WRJMrNdboomkyyjLP1Ned6a6BpV7ILdO3C4Qsv3DvoIeJHNFD+LKq9mBJYyPZVmlWuVwJUyVJkyZOnl1ioRO4qTCaBdCcnsMoVA3AtUbZYcgPgglX4ZjHKRweYjNKxrpnOctm+WTdVW2G7XGaR2/e7Wvs8ezap6sabSpmkuToFTfc0gKZy5fZ1BM6sD8xyyFlpV0XH1q84+d+jkqr4W47HMx6FdfdvH7JjiURESiWDkv2rGgKG3jMrxGLcV6c3ieO9exYglgG8szbTBvXzrkM8kwPEcxqMavULTJLRV0dk4DDi3gqK1vYnTk0FizTFBTN2YnP4c2RDUEKGsruwuBwZ0YHb8bl+QSwLFJLUc/mWaRiaMfBr7XOcMj43nZLbVUMToFwYqcx0RW75gp95VAdYg7yRNfiVXWdO3v81P1QNuQuO9a/7t7LepMm7i9mOeOktGnV/k7wh7Wr/Rwl5DK/f5OjocJ6681Msm3zoqiYvI/lD6bvrocPT+8TVq6/B9UhZhrpT+j1hIeoIiJZrTdupaJxQiNQyOUSmsMRcSm+UoYCtPNTBzkRYygO6gyaPLQZG4M42UCFwyagJYiSWam4NJmw4Z4HPC4oXuelHjf1ZqnP8GT4wRWHleWaO7ZVronsDa8YvLb8slcPLXrtZ6AaVL36s6NHmYuWXDUa8y+9Znj4mqX+znFxoM18S9VXGzmcGqhUrK9aErhpUn/5M3+Aq8NPX331Z8wvmX9AK4NedPTDO2/67/uWDh577yBoPvwc8o9CObEEygkvkSL8WbVbq4ITwmqyWCRht0Iu5aUSADcUO4EX9YJwQGtAnFWb867RJC6/UNiEgMigVUHB8n4hYzVJPu+oy2RtnZDATbvuX3ls6Ih93z6prnv6/XDSxPvsM77cqtW4x5Z2dzmXlR/8iytsEjfuvH9i40uH+zduPPtkr35E7YRWvcReWWbvJX+yZFXGpVT89v89/VQ0getGM2leDNKrEmomUPZXhPSRyjggkg6nsyEVL6Ua4iiYC5MHqZqIbJhuqMAVNMjnEgapzoVNlHxaDsjTshTMpxpHr2+/ZtuwZS6VThuGs+A3UpdZ2ZFtGKnWG1xlJYw3VgMpe9vWJPP8XBoymzyiysEd7Qvo5u7eZCVf0NU2d7jr4uuAK9MbLh9cXK+czokhvV1gCff3CwjL+r6ZNloDaVsJpVs8a1SXgSTHQlRWRoKWsMRitWbdSoWMl2smebMUhjMbEhlysZx1Fi+gcrJoTOBIyIopzptPcHAX0C4g+WJXwiZlR2Sk6xsz5H/11TnkZ24GA5fO5YDpPSuDba3twcIo9D4/+n1m2SxPDP6dOjWXJwARhfqAj14HbXlLtlSmR2WIXRqTju+K81iTFStrWE9zFzaK8sRGKZoqG8iHa7O7SmpNnEL65L5f3NztaLu4C3UNVIYNqLXg4ssWew1VQ7Wtm9o9AFDf0ujW3b4iFFp527qa9QP1StQtUFZKush1LaSpflNP09aeUKhna5NYI8rDyUlRjxN+BKdUp4eGvRPKX6GzYLoWwVmBA/zzcCpw2dl5cBqBJgaOv3npd7amrIlc2e8lFoXRzdzLvOruSLsdVe1l8d4qKyC/xhXz9l7lap7IBhbXB4XMuzK3WgOc4I400IbbE4muqEYZaktwRVzsh4ky2zg/oNdAO86TlWegFJRqKZ/fX1UVdaZpCsfRwekUQqGguK8NViCScB2QJ9nCbVDIe2ZMWA7Pxu7EJdliTngtTcYoVI+MHPHVa6YXP3fK6/E6apYE7+hzGXo27G3NXT2ZVoY6L/7mKvAoSXI4L1AcoSCadipFSoez46yjx8FsW318ufq3wN3RcThXsbTedUfJ+FdHgsmRnQ0VqzfsuP7elbqI3r2ovMVg12d2VnMEpSJ1E7Nj56s5NtY1C3Hsps5AHMuyioxKqSw18oKhUFUVtBQhksI8kufBcnb4IZL0DH1UtkRFEZZoVuRxzIQalNO7Dn1/S9ASby1XQzmksgr07mTHRF3XzsXlFZseuwxsBRTnEYrDpQOJGrG18VnHgBNjGNn92P6VUV9rhYmvC7jkmuqa6qCxPLc8kd2wZX8/RyAX2BvdtVqzurzbm4wxj+x6tYXFT3ruPfoJuhPlmGeVFrvIwae5QQWQmkJWOSngI/mYycdD5r2c+dgQ4FBQM02GWOlnAYoYpQB5xOP0E/kAkTuvXP/02R6zcRF5UK2I+C0SpYrX98L6MzcDsUinKnEmanV0RyFKZCPzBPgF2fwjp10A1+oSg1YVCvpkPwHvTB9j7ieX6iricb29XM3L92NQnOumPuQcIVyQB5UKtYbDcYmsJuQAM4uUShGXJEIZtu4z0mURBjTqoEgV17HGcGsUhVrWGEHwwZqvLz9+bLaeNfnS8o8m8jWtjaYk8xPjh8xu8A+wJV/YWmNyruaCT6Zv/z0IHahgi1sbDLi6Ne63wwzyUD3ufiKc1SUcbXGOsy8TKAf1pn5/ltRo7E6BuQR31YqlQjMBqPkhh9whAefftE9kQFFnGZSEgVrLYLXCUbhgAAWnNO9Dd4WSshqZcs/4wk18R6uhnzmBG840GgxZssMZMAhxzxmNUyw2OkIW8iZv0l4a+PspuVJIlVgqPJBulNPF7Ww9m1i1bd7Gfl3Tu5QZtaO53+GAehcQKbSlnstwR5p0p1JplPPhRZ7MoNRcMr2bbAqlXHqZyqopAS7Ul4Zppp+g7ie60XiFzfUhjqW9NVHmTlly3iRXJjNZRBre+ceLvtAePuRZCjna0U4F26eFPWNzbYuKmVM8jk0TCXgWbtRbHB6t7/OzFf/UuZ3lZvDrsBN1cJHqdFYteNdol3NLJQd2wDkLVBq7xabW1G/sr567D6+K9WW3kYdRY5fGpUkjHAOjvHQAt3ZxB3UiDmR6XolMLAq74bXunM7jRN58ob01i/nIyzRz4vQGog7FMJvrQJ1MLlcaTaQpUmcy1UUoZaoMKMWlbD4UrqCP3A5ISWOj8MFsZgFkiKLUAkUxZ+WT+z15ow4qNhwl8+v2nf04vSB3YH2H1DTxLEoweOKBz/8+cNuWurZd3+yBFpq9Lm4MOTQcrs9U3aBtumwl+bcQ0yur6N7U0XvDmurUqq8slvy3pWFd++49TrCtYtnutvHDK6OWWJ3NX8HXh9xh16qJpn0r0wVcqbc59xGNSNuWya2kxdYIGuWWxoqKRouco0r7VRjTUB5TFtUYxHQBniwLsHLpCzClHmA+abykP9K4/ZuDDZevai11hvb2Vg5lHeGBKzrevWXo9k2Zlq1fa29dXW9Jh/XlVhWH9uoTaVXNpiFyWzlzZWmoeWVj+56RitjSXa0la4e1yWUNlb0poxV0BJdsru+7cjBgDKTMnhBfXW732SYGazf3RbF+VgbXfFRzIgExLssqK53OZMhvCvKT6oRSRqKYL5TiF/1d9FT0HdavhPyjCrR7NLvLwMP9u9nwFuyI8GEvdnF+DC1j7dQKVKet4jGyxBIvD5CPBJINYg54++3Wtbdt6XF2mZJL4uv/2sI3VYZ90z2ReGMJDVKtw9X2EmdzOrCe093mSDjlDocjIA21dZc6qspH9sQnBprVAWtLT7nY5XIFlAPURXdOPy7We/Stl6+7zqBk9VAP5GE9jjmpRZV0ohVEQFSbdhgVUovF6kDeJjDH21RwNGVYS3vWLzO7g8E6m9AG3DyHU5G7CTzGFcnF2mZsQW7aJNTjbSAu868L+5zGmHs9YbOUK3a7odm4kq7tlbAbRT/vZf4wx/F0cMbrtICOSaVSXGl3kglPOGAK8QVik5DEqE1H34Gk/N0Jlo5J1mk2S0kTmEdGSFkzNUvIJCimY+39PFMqmicjPZeGf3ifLLFWlOXJSJKgapaOj7ZR47FFFQZESPWasmI6LmoLJkx8REhhgEospKOmiI6xrD5agbxaAIgxOSEhodUI0F77DCFPzHUbuuY6Pee5Dv8tJT//vIiWe/eytPw3dPxzr6WYkLpeqJCxO34/ugAZsfxp5XRBOnqQDs4zlbiB3uQxktISUymLElp1ZCm8ROOpB2QLwgFssoLRyOly1ZugPnRYqPfbpn8N4ca+rGeBSWcqoZb1w6U0YI8+P3WSyWHnA7vpRu9l4Zzyk9sLkXQItnKmlVoB10cntg+AAztnRHyHRYAcMtEzeccd3qdVzES4XQBI8MRjJu2MZvMXBCDeB0QAUvdPj4IrsiOGWZXmEuaXRRBSv2V9JayeEz/3e8oNbYJ6lKFsJkCpBKotElE0VS4QKdk03UJSGJTUELoZPZlbZAuQPCy8OTOhVmbOTGJDyJYOGmS2iC1xccTlbBtY39S8vtVljOUCHavSUFvs2HhoeN81cotHZfHbTVav0VUXMcmqLiK/7VAkG7sDZblKa669pPeK3vLQojUpd19vm8G6eGQyFl47OdxS1tuhKTPLDN6Q12BJdgQarryoB+UTxZkM5cb5RysKuWLKQq6Y49xHnIvhPED+c31WXOmijETawtVKkPb82gnM9ydmksTcRelVeHMDZYnZim1Nh6fA6VAGkPdExm8YObCXTa0qURsloUrmj0CfWbO/afWhQW/Duiszdm3QoQolXDGqkTm6+plrFw0tLiRWyfQywbrtZGLlHa2bOjzelvHKjo3NtpXyQEeqe6Sj6TSGn2mE8H9tFn5QgL/0fwu/SvYfwj/12fngp95b+dIM/Dv7gist6UEMP/MPtMF97n3qWchzUVQDj4gADqdMb+CXxSXYoj8hz3uogGq2YcCMzRmvpfONlNiOAWR9oMnTsX95MnPxkdGB+/Z2xiZueeXzm7Y9fuVAhRoqq564w+Q3lQ4Ny8jRxUppav0dy1c8ur+z89Ab+9e//sKdl7bSRnXfjpsffH55fOuG5TmfKTuZ++PvCJyTlmGy1LOYhyYLPCRheQgQHvJucil9JZzP6qzAweGYNWqzGMzkjxegn+uTwHMH97SKRUGnwqZbdbGraXk6u6E7sOjwz/eNXNnjHq51h3kcIsvnbZ1IjdQ5yjvXZ9fct7UG2OW1K68f//PODevYfmXMNvpeKOvSOIpQV5OJBXm5FotTxBcIoNEL1CahrpoNmQplZsz6WGFRBrLYBcxaBzaGi71G2M2L7ROFe2bck9QvVy60bXdAk5i5y1lTVePsvmZ5sm7DV9vtVcm4WcCVGvy2a3IbrHG3urNnEErps0fOZ+RC03iHL2WXNO/+zvpdP9zfIDb6bUC/TlOqkvDKp6++wd57w4bXXzmY7+3HbKOuhWPgRfvSXijlSY1W63CYpS7aROFGzgW8z8z6MrAQxb28LzQC4FKERRDK02A9uHbyAhY8K0t/siLJcZ0fFRbGDmYb7zSOj27I2gcb68LLLEt1er3TaZU3hDxLhb4l6apFkyI+4PJW5bNmYqx1hKyk2GssAtgaZt30UOTi7XVcn+wLqDgTI4i884W0IjB7kcs7z9ryU09zY7Pnqbrur3Uv36oWiZdfgMw1KYNcKPSZ+odk6nrG6Anw+EJRwBjuDuBcHHM+WI66f5evylH64FD30ibHhnbmzguQ3cnxGpaDw7ttNvtuRrhK70RRLA6toRsc3me2uGrrGGEs4yylcN/0DaS0KJauGc0FnK8Qzxoy6XKLV6FUWix6cY3NK3QlKtDmR64wuGfwwJ6YHdfZzQ8UYP6fDOiCoXu59UBHoKO6TCi90NxoimukAoFPP5ATqBwGxjMzSDu7WgzhrCt5L/P4hQaI79StBMe2ms22XYwokbGXsEFh6+eMRTtBUF/nvEBUIakAGU0RQG33TGpFCY/PF3FACS81y2YxnMde2DJkBwJtcUDsNTO1gkJQIShFkwd358DxhLNoY4sc/FRTaaRU8rsUEuB1p+rrggm3SORU7lIZSLW3xMLjSvUeI8OrUan5dInaqqXuP+ms0TZe3TlQf6Be1pRpaLMLl93dIB9+bEAScY9fwnxSVSpRlPCB08kxGXeRdJdWopTwKRerxyohva+mfkXUEK1EKmtwud2RiN9cXes2pdOtfNoS41YLE61uhUX1HEeB4r0QxT/EOJ6R5ikPtdk8/dg+5sjQZLf4uDzNv2MCB1J52fXSB8ATEluyfPpX3gpricia9JOeTcfWRreve2DN+en/OfPftbHsQFy98dLIt30xg5B0OESmmJe83eY3ih3u5pU1y7ba/3oBDgAPtznTHWUjq3A/70/p5/I6jC+rCgkrHQaDAwRVCpA2ckVCIR/1sz6RF/ooahRlXIQjNlSFg83mZX0ubD2CmGyORuCDSmixTvNL5o/cUoMK1yToHotK2IoEtrlawfLMrFow/UNryqdbqX4xMXpFS6EaAfPgHKVm6nvU/XP0mjDk3UMQpzCkrDErSWipAKeaCDvtwuoStLRmTr2ejxREbEoVuQSQuy3vPigUpkZJqDwFojHSpiEab7TuS5X31HvdDWOpmmU1lnITl8PNrGhwVq2/dZipBE9HetL29obMV+pXKO0BrVrW5Q6Cmg1/3u/qHlxZGRmocznrh1Pp3S0SuSSzZePG6vEbxkJvKn1N0bYjXfv/NEwdsaar4trqValLEyyfus69R38M1yc14ScUWYEtLhJoVHHAGpNnIBo2HFCkJLlQn3G62TosNtfcyCGOi/zrnUD08sZ1P2D+eeRu5vMfrI2NXbWE2UAyxeFBumDdomV0x8BDZ++9nfnXDzds+CGgb9/w/K3bPcLWW/97Jg5oz4vXDSfVqC8S1sHWEyYiBjUYoVmn4ZZDjgEAdbpHKiQEL2mm5+bgaIIUareDsmpYLx0O9IHi8BPNskdu3zMcS226d93k3RfXJCauH0gPmNqG1v3SX6cQ8oWCkvpAoE6ikMlq6FaHY+UVt3z7uxOX/ezw4s6rnpiceHh3i6lt90XjTEOk1rJ98PonyqtSyZpuQL5YlwkX1vpW6iN6LYTWlpVFYvxyh9pAKUwqkk+beLMGK66XQ+dndi0VnwlroYp71LHNp1AFBdJoCmds0yuiDR6pKVxrA59ElvV02GtyCptfZ6wo01MiCZzXFgHoYR75W96KosWW6ljB0PtV21hC1dbkrPKoNCYdyS1rWBqeerANy2Kmg7oI9epGMPucOjMPGn35wBxSmM8GxlAj29omuyDY3FmooYL+/5j/K9CHPQzP7NUKeapyO9gdWtxab0WCVx926UiR2FPplPX2Mh+7w0Zs9oldLbXU8xBgCcd1sm0krkQyV2VQk9za8UtSzF0sv3af+4ADIL+6iQrUccfjErqEdMQkoCUoNGompQgtFBWJDI73Qj3+VDh5bdZ7h4oluzWskxZqirIK8EKZ/1/MtfV9SZfcIaSWvtvQnxhp9nZd9fjE6LeuaH3/522XlmV8appnXv9t6iNfs+56XXIwA4KG68q9ionaHXsPdk1850BH8677xh94O7boGlmkd//Kvq3W20HvBxhugoBwL8dwW7ISj0sEfyDgFAScXwQ49jOiTU9bIQQaF6KeK0nUHmz/o9GWKclbIeRgRx7yqfvnQH55bg7kYKQAOfNLFvKanReEnHn4A9bG6GaGOYD6PrQxLpmpFWKaqRUyG8vsQXHCHo9NITXJ+TbKBGaD1aBui9qq5oO3F5RYQpzjQxvePHeM81Qg1pjP+ZgO4OhlbolGph/bsuSysZyV2gx+hysgTR2YDeKmxosjlxFMGjjoUgiTHEk1mm/ikjITwWcjucORGG6IzTov8t16r9WoG8E/oUKtUTdwDq4wGvIRylOVy016GvtH/EwrF0B5VAN1eXnQZwpIZBKlwGkDFJU25YsrQePl1Gv5cBU5pld+KYvlDUUZtgxxOaWZQUgWJ8qQkSP/fcmt/TayxKBvlITI2w53DAZKAK/UUG4ZP9rBFzTVoLJSWatVIODz4QndMQUMA0dOXcOobQ1x2y033Rnu2ZAmt3pHlvVm3d9+4Oy2EbMh4HKpVCbzKF0xYjIG8noY08r5Kt67d2YVOs1kOMoLWEJcu8Vik/BpMVybMSqsRorYkkVEmd8JkbG7recRCYm86k+dpEr02kaJK1Ozs7kvVCpU2TRDzXyVw8h4LF41n6fy2sAV+2/p26wrEQCZpsJnumXP4GBw8YYMGG1YHCjdNdUTyzgkaLeixJ6NUz+J1aKznbf0Zay7hotlbogwZ0tDF5K40S8tcL+0sP3SgpYgiuVsAGkNXpvawIOqHxcqgsVgsmP8xfIVvPplhOuXFa0YPlT3NAvniwN5a4DVaydlaqlUpGbrLslTLEvb2IpsuL6BCtnfznwDKKjR0LLpD4cu77LHN96/Nbv1oovSqW17bui9k/n0lc3pTUeWM9s493DOmnbc+fTQzR/cO6CvHmvanu5L6lc8NXXHxpeP7XQtxnCwuZQ3ExbUVwwYzVyJoFSeDx05wYIAZkDQzDpfklA1ptTMMW/U3ba+URcIxsyW+h9vGr1tfZW7YSj2V/I41WU9OLbsnl05oa7cpr18Z+eBR5c37JhYZGzGuQ5MG/n1cz+BZsfOrExH7iRvJ39K/oak18JDknwOWLIlUhqM05tpspQGfPo5Ckpx0M0BmznHON/hvMjhcJ6jmKxzkFxDkjTJpQjiRYIME4eIYwSFWn6hov6cMfikDzmh90e2jGzRpLYQqPng9OjIyJYzuLKxwwPXqhj59SWff9Tx6v9l2l5/HexGNRqJO8BUvma/NVtKEOKcnMuVl+ZQhUYewTb4ZktSzi3POKfc8RTbH6E5X+u+eXmhb8X49Dts8fvlyG8Hfkj+hroW15U1ZsUUjycANJkhOBm2vCwIHZenQseLqsz+ZrqNfAa9KO6VTPJKiOH14BB4EspJMaF4lkMR1/AoIfLSgtCZBQUzwZOaleG1yp5spo/zpuLg9BD5rX3G7OAg5oXryWf+R/fxjDFrwa1dlYX7+AgC1wKMQTknL/dqtZKoA1hNMcjjEjYFaSb3CrcwvNAytbDy38wVrhJX88OV/abT+Hjq7fNU/aM75qxd6BjcC359nip/KG6UaaT+BeFOES2EP6uyczmuGoqoiobq65VJU4pUCo1oq/I1NtQs+g7EIB9qBm0PFVpiCvsb8Yqifcm4jGsv3spmc3VsACKZb8CqJm+KX1S7YXtlSGJUl1BLVG6DdO+BkRvGI6pyVWL1orA13Rc3ZYJwqQTXMA9ITEpKbfdp3eVtlEybiT7YEZw6s30d9rO6hUNys1e1eGjRtc+sJsWkLtFXHetJ24TGh3Hez/TVgHJUlWkczjheY03Qbr4V4pxEmdRhK6AS5VqPqYyvE/ISJj5aZNE+BEoYK6Qa5+1itsybDG9L4gJ/QFbYokTClHUCMOQRXSQXAS/6kg6lQFpir/QbXJJwbbNr6n5LJGOzMpZUR0hpUjvcAQtcV58lW5oHwlKXiy5RGFXu5VNHs53lJcyitr1bVvo54qm7011+mcsF1KH2BPV9p9Gu5IG8v+eckJOG8r4K4WHQTUYqeEFLmOu0lXItdomQj0JIcPhIYXFlQ1UdeNv137twbDOuIOqXfE25zU07cpcM7jy/1wZcMePvISuZa4LVjhLA/CG5LOv8Ql9Nwd2D69i/lq+LjTITVEabwaCWecolpIRU8+JEhFLbcOWgQnW+GO59LE/liy3ilZXLg7YMm/c+s3bgvTkUyJSvlz3gUfdtva49c+lktzbFBd3Md6jKjfdunrecXHVQlJ3Y/80nx284tkxvDfFQ2ezhG8ajnqYVVdcca/vqu99YMmd5EbUN3nfo0v4QqqKNcHk3n69fgfaTAEGEfQKd2OsN22S8MEdUKPsae/1E3uXkKqwzCFiQTMzf40e2sAZvpCLkqGxh4dm0jR/x7vp16/Yef2PKHEF9EoIWS8ShoD76fUm4aWkcLVOfoKVo/yPLe1t2px4rq+/zpxrl5Y3RTLSsYx0kUm/Dtv4oXLHw2sg0Y7gbifKsUm9CidvBbMLNy5okElMhdCWFfCh5KiACuDTsFkthhwUBCw2e+Gz5q/Ohwy6wEBVj9UjdU3KLTzfE5XKjl2ePDSLMJs+HVWHh/UTLPD+0e5HrqNZnV47xNBol5OmSP3W2oxX3B4cXILnsoau6MYasn7SZUwnnfxeKDrdayxqyQYWlLiAs05VWV6Iypp35HGu2jCmeQ3JkXsxUMs1HfavOi/Uc9+gX1TRVISfxvAFgJqI6+ReUNm08ynwNJ8QeXjgM6518q24S3PXvqpziXEhoUz0Hx6Ge6CFG0VgQvQFvg11nVjQ0tIx646Yk2eLNV+yBNg1aAXCayZkomnTqfBmJmeyB8yaZVIPixAH2K/TMooG5wVOIcOGkXurcjDaACqkE3QsTTjrzmQQHLzm6odlYaWvfxVRVVVetaverymu9nos7Rw/0erx9B4bJNwLZkRv7r1teUUgueDRYnHwykDKAbfmMAmV5bXnPcGSgvbaNMVTFyttXpSND7SlpqaTL1jDZ2LIqY8L18Jlv04hvqohFKD6CoKvizWVel6jGV60tNfBUJg3LNbi6C/z9Dk6tpWf3kJLnCxFwQ4VMVqTzUnl5PBv6Q1mkicYuz67nL6+NrbxplKcOuMABfaXpwItXpFuv+NZoxyWpb9jjixPGwNIr+7SJRERJGg24NHx72p0N6hyNq/4lt+ulPdc/P3nxyWe+FgWOSA1OE9hMcRp3fnti1ysH28OJVeS7wUuuubl9xT3b6zgi2f9H2nvAx1He6ePzzmzvvffZ2V61vWmLeu9Ws2RbsmVbbrhgYgwYDKZ3TEmBACmQ5BK4HAmEhAvFqYedQhp3gQuJUy9OQnqCNPrPO7O7Wskyx/1/LB9pJa2lfb9v+5bn+zwilgJb/qPNa5Tz853m2WcenLm230Gf01+j9s/HKTtEqLNNgepNEVfEJQ17cDOBSjXsqrtwoXZI0x3mG/AX0wiYurdT58vFcuTfa4TFhAaS/P7+9xi/tRJkvc/LtWdGM/nHr0F/2r3cUeUmdluUVVbfM93g5LA8HCXI45X5jpBEunye2e8VarFX6JjaX1Kn4uakQKNx46EC6vdhHDcHFyH0vfIGLcwqp3Y6HYgoE7EEjdFpKBA3yrZTjgANWWKao6t0A/LKzTffnNpx91RxOmdWOpssBp9ZhrEwu8JM3Er9J7AkA8uvR1MGDnr13MLckc7jUzGDL2HUeiwKqc4qx6RKjUCnCSfJ/6R+TBYDWVzqdAKJIxsELzG5qbc4GvZOxIW0wz4HizVfKDQF3HIVH7qZXDTYxKaZGM9Cii0Y0VDDOUvDKeD2S8VWHc6GuCbBRFhKmlKOuUqZ3pfqE/Sbhcv3zBIn99C5gOV3up7de+z1j2wNb7qy97Y7tj722vbU/KYus7bQNeIfOtRhC41fMzh/31wkPLDI3ikxuLQd73yYzghEHMHmA++frhzclOJhzjuv6L1xR/afZwzBPI59wZJwa0I9s5Gefe2OXk/37srsqTE3k4+Dvbc56k5yUjNJjdlgTKbTAQ8hlgkFVpGAzfEGMJqOcYMxa5gha7TrB4wxA06m5KvXUQ7UIcGoePDmxNhOlapAXp+8rmP2jpmQmwrxgr1pW2rxA8d9fXbtaM4Vs4k1npxLocLbUrgy0IG9EvHkl52LBiOXMGptzsrmdHqmzcNi822xrlhitt27dJlJj34kmTNGW31Ea8zaoQ73puI9EW11btnfp+bWRK1US0kqELoTHg9iTihhuw6/ip6HgQl1qKybulg9g46tn7wY3bsWQtFf3Punp+aYOdv2yV+c+iiQvLi4eIb8zQcb5ywyfrxn8MrJHC61jZ22XjRb888svf9x8s8v7WFnmvpnfGsmKzh8+PbHJ2755ZNbqnn1n1JzZkHydHctkqPub7dLJYy6BPUedmaSGvOODWrQbGYuVjmMapMEytVpmNv16ata00efPTH5yBXtcHoASs/EvaVej4hrb8nXJwj8mm8NN3uLu3p82aPPXLnr+TuGiY4d5fBo0cNywin4dtOuR/dv/tChcm1iaKwStdeupM45Gsur1oQ9kUi2Hbd1mR0daDGb4An5bDOXV3MU6tEdHJRz411WAGujO7q1rnGm4BWx+gqY5mY/v8Gmu7Ux7AtNXF3bbnl6I9Z+6EwRyts22nf7V2PBse497fb6FNJb8T7mp0JnS2ZpL6MbdZ7ViT2BNFM+odpghG0EGGFluQWFbHUP1tKSMQbcCS2A0AHfxnuvAKqp0bWbDrrncvQ/qE0Hrl6/83xdCQv9A40356xvuBi1EbF2uN023HXmQMGbo7//e2cpYq5vNmoPHoH105WfcJzsvVQc2Ip0lgiWHXPgMK+MoU4clIqYAsUVKKrAMW46FfdhfK7exK81GNVAygptRp6RQZ8IopUZCh41oCnGVmeSut3lsLYFnR1uIuWi+7Ng+pLNKPjQzj21D9inZt75hfWHz2zbJxS2RXH0vmgzLr6e/PVDZ66+8eXUiVnrD38AOmKTPkEonYs5MFNERSoOf2xPDMM+hO88cS8Vo5TwOfLwGz/wAsOATuciCEyCN8fIX2Rz8fSnD4Xn8G2HQPR7r/F4qEShlgu9mf65T/3mplgQbJ69Zxts3YH4dewC7f9vQrYie5Dhkj+6ycxf2Jlh8bI5HpczO5NncXPUA9smT6rkZurRP97C7XdLsao+br3KQAO4qWeUjWSw5RR+otNrVBgDtCk1t6p+TvlAVTxNESRrbmVtudCakzW70ecE5uDWIVxQtgrAI88MCOoJTU9iwdCHQe7fVCbhHfsBuGzL1i4sn9G6zFTI+enFuzwHB298euuBR3c2yYhi+OTi4eKU9eSgKrfnvvGZUzttGX1p38htH075jPfkTE0uDZByKhVjxKXFyL9xDXY39qH9KqfSN2fnKfi77vV52TKjU41HKGdLry3fMHyk22GNV3Ctl7CKSofaTka0Wdw1p2sqtRyfSb3zb3JbXBdx6bpbHF4em8OSaitHZ4VDx/cuf0sVm2rrh7c9XJd1rqwBpKvk9WjULBbm9WEokgMDvf19fh7qox729pZEk7k1jlrEArtZZN2ANGvV8pTZtYSaDdYQI6nXkCIVAGXj/41KS51yY2NXghfJawDRSIz05U+uIUV6/fVL8mktD+3LYW3v/+TOe8h715Ai/aH0lQY6pLmeoZ3D6Kvvxqm1/MMubzdjL5oTqYy0If2lgN7rS7F06YxOCzRtldaWLDej1koz2oxWGsFtMasjKhBJrWJO6dJMWqtGW0uMBBEgcOHCljq6q67GjdTAi5SirUjHeZSx1tBqZSLa8crCvl8+lWrtF8l9RpoaaezRGi0Sj33P/Uw+ZXdwA24tcW9p+6ObdpYHt+8VyZUow410VU5NhXRMWkVkT+xMYY8xId6SO+xuYeI8M+VXPErZJ4GkkRzSU/JrOBl2LotygVYHkIQTTyX1HF3agOiohyxo85kdAVQsM0t4GGyjWgUM11i2Vs2j5spxwG7IgjGLiGlQqbLPVPNmZgAIPpBz2Y9+0bH8M/LmhlzYCy8w2TDwFvjIPxuTZ0tdIEt+Fdv3JYzc2b50N/r+O8iVhnTY+fadHejBakps+e3Zp9Yk0u4jP3QEXL/8BdDUXsXLUOukRJ1tSaSEdJTcUrMlwJIEQxKxqFQMs8Qh6pF36tRuq5YQNOchWiqxipa61K6qJcqYE21NJq1xVVQ3F9MlzmTd1KlVoBSbgx7cT+PF3Amt7G/19NqDD8IFgR5hsm5/q+Oj5GGzf6eXPJ4q2SEnFp1mM29+qSHDtim9MwOGmbVAfoXOwH1nllkPNiruf51aD2nKn+6k1oOXr/Bk0FLZxQJuD0DSba1eFuKhHrFMxtLiiZpjqFFqMctrVIxMKkCx7mhn6pFczdquU/wiNgrKDonGlABoorsq3Wy1Hp7hOHv3g/F1LamTVSaKbiYt8PLL1STA0cVHjo45lr9+e2vbAIfcDa6yn9rDDu1MD+5e16pK3rCWigJ1d+7seqsa/Qv1ftvy9/SGG/b6XQ++gQ6Tv7uL0VPUUMbaT+fwsiWzHAUKJUBUcQRKnws9YbODa7CaODyhlS9YLa8xCyTDWCVT3SL1glvDKtio6MZFX/rbatXt4Yc3rrtZo7iWje7eOUOuNBbftuR25kHzRgU4b+tEmMkX/4Rlp+LgSaRYsrSqNS2VcFhXrmg1KKqpUI84d3K0D4sHvA4hQ526KoRC86dmqp8aMq4MAAb+T6i5DY1LNGkTLo+tcpBC34edSLlr8QrTBgjzHS9bJL2LJ8pNw1lrJqPdNyYxSUDlB+2bU5r2qz694MjmWwNRiyGrIAjN5NHbOtPTJYexfGDU224lnz2vGxwvXvaBKWsyVXS3mMRKmQSmavOjt25PWaJlZ2LAK8/6eGLe+3YOBDZNbkmOPnCohSPRKVRuH1je+/jBjCPd7fa0VNq9Kqf8+M4xZfPDWwfvXGxmS7RKG1vltFF2a1s5j36PWgd90G45hTKb8XjS6oxKiaLKDPUIcjuRVm6QwK3/B7vBttPUqs1oJcKqwZI1e0Gfx10nbaWthZ5WWkulik3tNEplgb7m4Kf6LW4dPzpyoNhymVVg09oVmnJ3Lx4piPBSQutVvLxLLii7uvZ29LUb5QKxWCbCXiJf6thC3YZ6u0Ju9eUCtqadGlM8nrK0HhwO+oRNoL80X7HnfHqXpwmXmSSpnRaZpH97YmEgSkhRgQrqIEOR169QZ8gwZEKPeIaHBWlvzpwxK6mTpKeTKzB381b9kR+/KrtQr3xdjMxoINWo5ojeRQhr/b9G32oUwbq7g81h54M6t1lqjbe60PMbyGE1FtDQ29dIYR19PMuiIha2P6l0hIzucsS4gSzW2sLaygriXXkL+yN7j4KDxRj8EBljf5baZz4ki7hKiqgHsWP+jE7IEYk0Op6cU2v/VGRkTCzB9CispSJOcZjKNx0qwDaSFFOFgotHpog1sT+76d/I3/776J0njmTy+/cfKu9+8n3t3Beu+hj59st7Xn8dxBXFnsHuvHzHPvItggqJdn30YP6HP9/B3vPOkQ8sPTNnSI3lL2/bkjOEFh47nJn51NunQez7P2Bz+By29Z0Ydk9sNGfb9PCbN5H/Qf5njY/ocVpXuh/yWzeFBeLWkL9s0HYh1CNL8y1m68SCq+RRjRXDVY7Bi4qDa+cYlhYlgNtIOkg0VA7Zj9eoGNeWChvJCJOXlTIH842EhO+81FBDrLMTAnlDufA7DTXSrfrm+CfdBR35X6uwn0+trSN2UzYRUTaxwwyHQqzjeaSoFdVzPRAEtNx0ron+AJFAMQ0cR03gCyY7AZ3sZDj6YvJul3a8+Za5uVuax7Uu1stOW3+ra8uOHVtcrf02JzjwwFCW9XR26AFwgLznxAG74p1Bhf3ACfIeqBdE/jfrX7DfKTiyt+hcJ4falx5an81X0ijkMYRlbs4FfeZ8gGfgc8xmnhFdGyYwBc6GrmuQqnY5XLzlmMkDnFW/hnr3GCBxOhJAX8a9VCQAUjQ/apJA/2WVWHd5BgYCJJ8OBJZ/TwcC1HU3Vg8AlALfEfKYDxxaNKwyotbhVy79TvBxcvcGfKi1OXAg+pJIIjdLURuqa5iBC432X7/OoPkx2vyaicKtc0J5W1MQ/Wow2yoUUrZ3xH0OGWX9+4ezLM0OvcdMEG6Dfvc7v1HIPYWJMnkP3BdXrPwI+zONFUxCVIvFbraiWhbX3STiQ4XBVQJLE+DWKRprhZE1b2dtVSyBnrqN03P8o7PZ8azZnJvM3yYSVTIZ9DuBWKtcSD5/mzXl0SmsHq2vHNCxti8fVyaN/SMnxgOOVLszONTsRH9dX8xL2+X2uMMUsEiJlhkaz9TDfpt6z52QX7IjCWLmzgTqVEjdZjkhWbM66PYdNherakMx/XjCumYiLc4CFw/DpsBh2tGrHBkJ9iEiHXDibv3b4BFVMFXxLE80hw2yn/6XSK8Wy4hCkLTmxipxPVCQ9+p80WIAfcwRIpyGJ2/0OMzBhJbdS/ClKpMv5yVTS/+Gt6XdMAwK2S2tNvB1cqs25PcoFGa1GBCEwFsYjKBK9Oe+9gTOJQiTwTyaJJ8EWP+C0erS8Aja7/WQ3WwJzX1XomJrd0mNlD2RCL+H+nNOVCU3KyVxD7+K32N83AsNha41/chVrPx7q2thd1XrWk9xLbkYvKriOTNnw0JWbqHHp/UXXBsWss6Fu6IG6t6Jd/jYgY1LV4G+xebweGdKuqZ0RZ0TC2Q39it4R6Hn6H0zuHKeO8+eo3xB6obKe6DgrrYvoenHyjgbEfAZepBqPk9Ryzi76eXLSsQVSSd1QrPrScu1KVxu3etjuRMalkYBO9bY5syWgbLJVO7fkhl76OTOLvf488D+H1tunE4Yea7KdMLf1Zw0UA6vRuvLu4icT6PBfWpDqrkzkJiuuHjGxPSNW74JHM+Pu7t2nnzIpEuNF4vjKV1yy3UPfGz0QcB65XJOmZvfeu2DT04c/+Zd/Y7OQ0N4+8y1M5tPDOD4wInNMydm2p1Dhzod/Xd98/jEkw9euzXPLXMuf4VcenDk4w9ctyVJ22lg5Tz7NuwVyk4/p+/yyMp32B9lv4xkkDYkUjIE/H5fsFXYIjJxFQU3X60yyjUKFM1A0AjTU0adOWepqCgGi/pKJolL51HgiU8tlpQWHgMOKZCAmt4RTagF/bzqigJVRDl10moi6Jdwd9yh5IrQOZ5V6R8FTdsymYopbOvisBnlo/teSB9KHRNwkxyJRmbbhMpN12yFekfLD3KoHcSTaaXmI8uXo//j8gi0xNFoGyGeVMdtNfGj9uRt0dNSyfZPoA/l2wgZX/bOk7l+WvbIvCxbYOLm4sq/s6LYrxEvFQmFS0aZkh+N2ZrsgC/yutwcs4WjkMuDIiGHR2O5ofIJ/HSOoePmNqaA3TXyMDhYJkGsrEKDUkzSNJmSYyqWbVSlbKZljAYLcvGO8H42l1pZMP37d/hxR375+wKvkTB50n/HXphd3rtoMnChSlFEJD0YuJIn55c+Ag7Tid/lc0A1Qj+rLP272aLUD4IS+dtReq5l1N3xNPuwwoWoEUTGUVy5ncEib175E/Ym+yz1fR/1fa7iStCNTFHf9yAIi8M+LHMjRqBj/sUZ+HrqVSgOXy9+jfnu4BT9ezwrP+F8lX49ARwNry+unGdF6d9fqP7+WWSK9hvfZv+BM41oET+8zXQJsUiAORJaDaDTzhco00IHOuGscuWmEjE1ZE2CNF9sNba2XwJF/0R+7vlHzm779e0T9/zP7H88+AL5lGcdkSr59tuyXzL8qVsm2cvL3ImZb5DfJckzf5G8zQltwJuKIt3kn7FnWZ9A9EgEvkeDSyIWcp0uvQ4I17xH5kSg3yFDOtbw/hpob/9z2/0L8dTO07M94/ftKeQWT0/iG6iW/fmPnImbPjk1+5lbxjm/+hWv77qndu9++mQf523WzRszndL6UjwN+59IGbkM+quLSDe2NzGZ9ik6OgSj0TRmM5lRr0q1FR51zIptKr4KW25p2cSz9NJtiGepJYvhIMSuX3TUma9kEtIQdc1dLeiza9ywqzRKapVCq2mq3wx0mMN5bP/dY46pD377clfrwPb2ket837KT29QG6tRLeNHTmr4KyldIf9Kmju788P72ns26sf+874ZP7/JlZq4g1WoiajJHlf62iN4YbfHEtm/fEX/sfq6YW9reTpjSQwkiYooSavRriu6p+cDW9y+mWZRjP/Wr46STlUz2Jhw6pYggbA6Rzpn2L598eGFq5Ktf/0LH5CsLiwezmw+lWvaNZM0ys1okFmLWwpaW5ETRgQ9ev83yn+Tcs2igf2+pc2eriyMXqY3Q1sqV85xN7CDSjMxBWwd9zX5O0uk0zMpasa2OlAGrVDibDMJ+DqNRwsg+QRvTLIPn6JoAB22wIfdiy4NVoiBN3fJKiMusW5pD/TMt43xAG7tYY4vzgpanD/Uc7vMYstOl/sPdztTuh7b2bGl2KTovc34pTL5uDMkgUZLCppPoVDd2aL2Td2znNgf9ZqVeypU7otbea+KsXF+fevu0xOQ1mv3BZnbwBpK8stDnKY/4XV2UXy1qKvd5YvP9EQ6Xh469sofchn6/MiKH7EqAJzMoVC1x8rEHts9PfuYjp4tLzxscUr4rktRZ427NUPPRbz/xPotgx4I5FbRxpA4GJ0220zg4qCutakd00SQAFep64lYwZZIfIixI+GyMOWnliqrS5xoU3GoxcWNYVh1UzdoQFVesw6vXAZOadh68ppOGx8W33vixL+/aABv30HM15DU5dTEy6Y+BZq8SwuW2feEjN8+laLAcQBbJdjovtRMplMxzKOIsm0TTaG/ZhJbR8rSJGvg0FnMXOky0LnmsNvBqtr72P5R+WJeVWrOK5BBzEl/TRk+zAqxJUrk2yk8JvWsTVMc+NI3XU1MCBa8Sw1iY0urVwE2HF8Zi9zy6NlX13PDQe8hS5ffsO9JSy0+xuCj5hR0hjlKp5ChtWrHM7NU7Ui71v34CLe/9WEPaaqpcWp+xgmvITq2hJhqjYy1JQvwQ3+mKoMDJs+vktdVDWxAGf3YmDMIuAWeDuWoJxsWVrJ8u/Qygn+vJ7xzNy92pdYvjne2Y5RtX4MnZvoyUitB630G0isq264ZIzf4NIGpslCsM9+7rAncwOWnqIGEfpHsDopSvZSyJArGY1IXivCaJFPpWkH9DQSMlY+tFX1bJZmgCLYZwJWVn+GntLjj5xmC+Wcpn8gNbbvzuY0d9s7pAnnCOzB1paz6ZMsa23r45iJI6Fk+sB7/kXXeAOEqdj+rdVU0X7+Dhno9+q/3UFQtud3PUKRZNSvtPf/8mcswfMQhYjy2/9m0gjciglC/0H1ltdC9+FMlCvJHbgwStTQZhJiOLG7hemZDPE9AdqQ1HYaxKU0G3FLMvQTqANaUSdgvGcA9w7dh3OSyJzmUmL6/TDOR33TnSQDNgnegnn0e13uw3u/baE041CtqpWXl1v1KukwlQe9/pGsHAoRdu6l5DMPCO7NZfLdwx4UaP3ukcuHoCrqe5lZ+wCGqPjsETvlAp82VqXTAQQHRIpYLoMH5nkq9Wm/kYfZvSHjDNaxWOUTuzSMtuxS7aWbH1+xXQCFfwbllklxufuy5XWL+bLOv3aGnB97X9+dC7ZpDvGHoD/W725qE1u2f9rrTlzN2Fa3sb8sYosmYDttH8nN6V8+ivaG3IVMkUT6eEIoXS7XJ1IkoknUaUGK85IlRw9Tz6Cly1zxoDrc30NliH0QZcNQ2TLMYaksVQlGLAvSbN65A66pliaaCvGPc+MeExNSSKZY6GTPH+xB2ortK/muNtyBHb/Dmf09Yd3BSrJYgHK/UEsbOnCfoA5ZW3WBpq3ReQISqyVuKigTYMRHQOB/Dr+AVWGdABUhO95BWwhgjDo4S9NqZV3hz6AE4WgXa1B4eJpzEIBGDHXW6mO4elpTUhytj3T+M+mT2G57p9Ml/33GVXZHuPxzbN9+SnW2OBQNdsE5xueWrHaN/pyztTEfRwc4z8Au62J1rbW/T6oDobZX3r6qud20r2wfEJj29kdDzcdXii4Faolbb5pHkiPZYOj7j81MVlCFfcno62Li8xeeDW8baj4a90bDNrW9y2Qjrmx0VinWjgJmgLyP92GHsCySEj0BZ22hYhjc0GvBppjlWhcRL/my3Q92ALKPbRYAzMg/Xc5I0JLMlgqsMrHb7uw32t+0J9Ey3JwULI7S6PBoMDeYckNNnTetOelnQU9cNS4mdSzeZwvpjTKnG5M2DgY4Hjx4ndXfau/kGPf2RsIrz3/mmvSmnbljRNpEZT4WHCX/AoDaGS293e1uElJvbfvKnrWPCHoa44zpe2Jmz5dNTvEAlVQkup3AzPRMib1kSdHQHqZO+mIkidNaHQBrzZrDboFbRquVKrHLC4VogcpctoZ2uWyZzN0E11oE6axjCW1PiWOA2mStW4COQWml9s1fsGT2kjDOEW5DHRZjrH49mDE8mhzcnBuKH7yF2t2avy3w6UfKo9ez4aO+huj1n0vpTFlE2GZMvdCV2VQu3R+SSLWH5bRZjlpuxUse2gU+5Pd4SGDnfanXaNI93pmpglv+v2gh9o/GWfO+1SyCxB83/A8beT3axd2MvUnZBC2pFQSZOOKrTtHqtVm/CUqOGLZFwUARKmQ7cJUufUhg89Y3ai1roJd72biKlXh6+huYCqVMYOKZA3g6pmKt3YDZbJLn2vwSaQJzVuEbjdZagMTMftM6O57o7Pte2/5darvJe5N3WE/F5f6aOm7DBejJjLEWMhn9WR5z8QFjltnk7MvEXnk9ge2aoJOjSK4EChZX9Y/URmx0RXNiC5TxGtjKVzCVM7+XmeGnxX4kuWXYW03Boyk79luBCpmPk3tC+LlxRIRZTEol1duMYTxewuM16lpIfDpXcBQfvyLNq5rx5+8nVJt+oNQqcgWfTwsQlLBFdq7G67Bs/2eAzF5oyyY75k5ppzcZhsS+RMnOSxl29z7zt+Xd6Eq7j0S0Nd05MDuqdloeJwPDozPTU7l3AW83m7QCnlOSfu3b/cFe5sgtm2RIcX/eaWx462CNROvb2YTRmj48PDE3Pp6NaJ3izOYjDGVHTM0lLj7IWq196AKY4pPB5QdikwnoCDYFbA1IjPNg62gQkQDrjOhVwV/YQkT4DxWCECigEeVxc101GMEqSm1Sy97DJt00D6snuGjg97KVfM5rK5m/v6WtXxpAW3yCQSMV/AV+NhPZEgtFyxROt0OjG3eh49Nj9w1bYuU9qRKNuMPrfXEFy88vah0MymnqwTKzuu3N1z47E94UCrSeZWSnRarVisUwjkJpfaecXSI5s1OINZ/QkrQo07S42c8nYSiKu7BTOJqNDeFKIc9xBWMgmRxliFGrtiowoytgb1dZGvAGqAL/qykwDs5+uqxsceGDG3X/vMvs3P3D0pi4y19Qyt9xGW5xzdBwcP3qDK7Rrd3pWMv4sH7p68Z9E9Nj0bKT40M3jLjkzdO1hi5S/bFDuww1yodHmj/uytjA3OY8M0TqCL5iBBRP5iB44ZAfBTbi3Xz80a19gAWkCxvhq8jjigZoA1w19NLVMG4Gvwrp5eQht26eXRqc5Nh1pN2cX7p1uu31VKtnni/tGrhicHrSqRVCqXkCxPedhryYfNYm933jHss8mwl8gX22fTWoneRt3wvpwvNtLX6285MBCwVPb2Z05UfNsysdnuACHFBCr5cndmJGmQGQm1zuWNOVVRW2SEXvcWVIyV2Nuofe6n9rdHodZ4qAdbrFYbxSjBfg6qTqwL2CD7QE0NKUW3cUMerZgcd1Vbj6tJIqxkGNg8H/zqyVPXn3wxNRXJid1KjcbZPbJrYCGn9XXOxnsfyqAvucpR06HLn/vS1Vep5Jos+dNd5Y7ugzcVpk+Oejo7q+/Rgn6N1kGLl8RaviyIyvko9bAGnmOxnuEGUZv5eRYLsVYVMs5eYN4qDCoZ6lm6Y07OeGX0nEF9gHpffaJKf4l+TSskmqdKo25H0q1nazRsa1Orz6G2G8lxY1HB4SodRiO79+1UT1BJfk7qLEbImxMVQry0SSnSaHziZlSHhwwCDZ1ns4ASdg17ErFR71rzrNOEcsV+toI2J+w1pwMG6CvUZRmqbgGzabhxmraBtiN2TXjTsa7sUyK9ZHNbasdYm6bn2Fi4cOCRbTsfP5h7fe/u1w2JofSOg9jzA7ft65E9hqGE1pwajMt69t06sOmhg+XywQe3ff2L5MmJ2+fiz0J7dlGxGkrZ0we9G73Z5GL72NS3fJjIxJMKRUwqXFEn8aVVyqg7HNbyXWtL+XUjwtYJuw3Du3DZvafAotC2CwKYW1r4mNCyGx7iKeqEF7HIB8i/W3EW96HbwLXzxjaCiIblw0s30E9VQrUzGwUfJc/A90jNPPYLygcjYP+dGUHsDurBU2rUAgGXx2HiryYGwpRhUvU1rJqDo26kG7BTX1MhiErza3AVV+PFwW+yYfiZ1Lj9Koy8q61CEBmU9TdHzCGjnrUsf9oed6oAQWAKW8QB9Kl2kMm20OtQBVrZW1l8xIrIPqdEDJhcgIRfbXoDlogBta4Ytg07FWwDM6D+JMMbYqfhUezcuoooLTgKkQssfhX60AgJhxAHJndPrX3sM9Rc9VF+eVNJ2y8QqFqNg+WwJZf2ujIetE+OqoACCVfJkd6gJTVhwb7K3sfcuwVgX1f8gncWw6hRQ6rb133doBoIv4d9gpww6O1qPvmWUG3Xwj2ht6v4hw5RK5v6hhF8wgh/Cqz01w4DeJJ+9RVXVL8mv0m+hVo0PH3ItbTkDFL7hH4Ofh634GohV0R/STQ+j5NGK/0l+Pgzz0A/DJ5VC6yt1JrIIC2UH6pGiKyFoB64v6BW6HA0weOxUSiDEj4rO0sr7NUlsGCKErqZjVSMNX03Ld1ymiIauhSgkQjGDTMDbGH0nuSoFZ9M5ra1UV7z1kxmG24fT0T6UzaMfBXV+9KO1jzp56vsOguuYHMUDpMJV3LAJqdXbdMI0ec+5XQ4nIGBvaXS/qGgx+X0ebt3FCIjBXzm0dxgRO3sOdTv68nYNZWj+3dsM0dLuJrm3Fs5z7mc2gNDkK24vSVg1IWtrYYgp+AmsjTVnnDQiggaqPbqfOSRKEN9WB1urTa1SmZSA7gzSVmw+s1kau0r4UZi/d3V1trhoan0on1Zj1BDo1x/1kicB867QjyuQBA2RgaDfI3HAn6a18l5Wrf1uC+Lyz45NajzZRwtD4ETVcgjpMkj919D7eprwF/nTTRNnsOgGSX3X2exOZvL4K9NRacMY8CQy39IFe2MXCijRUz3r0WRYEnnduscngjX5+NGsKhRZzbwoh6GsfpCVZGTOsYu0OwygMmDyS+JRariO2KQ7ViO4o/nkyM5nOtlvS+YaaH2pKyVLv5mKiKRe3HTqBLH+dGeHQU3i5RKAm3b28Apwm0w7ly6YRVsAD7cXHgJ/cToZS0mNNio3+ZGmhBrSRai/Osmm9ls5TV5JIxyW1XcBlZhHLUrAQoGwCaEGt6bPnCxuryJHH36l9s6Dw3489d/6zQ6MO1UaCUcMVflao4sD0w55Topx3v9Ddcf5+nl6IJOXpk+VOk9NZ+mEZXlzNLdB4xSrQyKCdBfs2S3P/j+uwFAuxl9X+4uGmtK3RUeQikzI8BlVKBJzJw2GwAttsGodikyDOKADy6Wda7aG8TAGmwKXUOtzgHlz9y9/CMaHVEDe8HnKE+HytgcU6glBL4t6R2WAQB/7F/+AXbN0knC7NZvx65ZPVOXlKzvvxPHvjin1/ss1HlerLBjoaWP79Lr3VW9YrIHhXoIkDtEIFOa5SiGmNEqvwrT63ipd09vEPR3lziuycuYd8COrr6bf34LnvAMrmflLf4E5WeXqTWrby7xlZ6iCmGLkjGzzRy3oAoM0nMz/ksd2FOMQWvSJZNqAJ2iLHhplQV7TbAB5wMc3U7+WW+SYNObyBaohwFes4N730VRAWyFEg3Q13GTT5N3Ethzy0/UiJ9pjQyWaKnlEhIKoYyrJqFQk2V4DFtcegDBVi6snGf10Lr3SaSC5EvmQNTvsqOJvIWdl1EPcdTF5Ym1anVKL4RYbbqYBy/31R4UeJfJobttxyACB9DwhFSMPt8Yxwn23DON3VzokEMaAYxy7IrMrYeuAMXsPY+L9SKWymiRDrMI6BHqZ4gDv5x+YG8BXdzHryxc3+1tzadMRnM0FDYlrSYWIF7yEK6gjPwtX+PGniD7+9LjdmPQrjg9dXmL8RvfqLzv49v7Zp+8plufGi9cNbqY17Tnl8hEKPxav2zbrZM+6r7avHKevUDnFDchc0i5ZNvUNaHyelXNxS5Vsajqwra2ZjJJQ4w7vlUoHOSx6QosdXdRo4dXWE1GgUah0o4sgzZY7conEvGGbvy1HHf1y43LxChSUPPLoTsir2akNEn2Ais/d6J9zxey27+6DapObJ4GSZGo6NFFXFq1Tq3EIxZr0qOtHH54qvewJ3KorbB7ZsTtMMVjCUtmts3LYiudSTwYF/MEy69vv0JscBn0GfDZQ58+kju4c2HeFG3xLG4au2t20WjyCpQGmdDmdMt1fptSRXnLqe3dAY8NJ6wte/s1gZxTml24daAFzy4OR4shy/6hD1HO141tKpdVCSy0P9SxcgY7iL2O2KkT1FySqh24wskWcm1Wgx0glAGbml6t6a3AGAzmG1JEjBEnUnHZVWymFmApyo5q8CH8K/8m0uFacOP0j1lsFEVj5BRwxgt6bSbfbE6SJ0eev1VlUpoLnz0CWJaA3SD+AfkmR4CxUJHpbU/OrRToPNYw+Tia3vmyJMn4bCt/o+LJu6l599IMJXKfyysWaVGD18uN2rhcxSp7xBtN55pkb9IhSo31QlsTAV7tXKbcE6Al4jWQOeWP3L38S2m40OWzJGMxk8M9MrO7MHTj9rJ460T75e8faTsxV2AtrwAWBjCewqhU43jSqQQf64sOZW1SZy6g6d/baolvu3Wsz3r0hVMd2SOfPqz2KO8bXmz1yBTR4cUszvieCLV3d1LjiCFFJFbSIzG9SqqyxwOCQEwVCKhiWDTj4kZR4TrRjyZGDoMaFbMc8yAFEcI1ZoEqSthe27KM84XVVrIZsHbe/vbM/btSwPptqJKnZi+0ZbxdSSuIRaQdi7cND1w3k6TGx/K2zWYOz3+PI8wm6AEi5Pm2a/51r0gvOgIV+nanOvH8YPAXo/cs5ivHPrVr8JaF7AeA41iwc3N0eE8GZ7Ai1d5yBQcJ03WsfrKCfYcecyvldyVKhrzdZuEO9LbFK1JV2CPEEF5bL+IPBBAptdjCMdkbb75BDf1NpvO8CgZmcgDMHiyA9cpljGoytS+BW4Ip5WulyjBHbZuGAPhsfM94+pZbh07GpaKL5Mt0vrRVa2CX2RqZd2Ji5GeNqmV/f9YYytnmrnRkriLbZJ7WRNcsYYnuy0bWCpkt3d19xWyXyZbVmE0RrZHQ8tH3gesapMvIc5th411XwQZx9ALKQDqab8JfUkfCbpEQ02iybncZ6vQJyvV2LBh6xMJvvHmWWdtQepVO/OCpao7EB6u5q6QarpoECrcWAUPhTso1RU1KZbZbjYeNJndr1GTLjcS4Ym6ohRYJUMnW/Ygj4oYq7N7lO7FiQh/GNX0cZ7LdQ60cGyCb51OsqrS6gfqxIbTmxwBMQv5ruB7E1MI/ze6VuZBEBJG5xd9f+Qd5mYwLPy9PMJwb6AEaLxqkfDkYPwt9TcAa9fsJldyqFBCNVqAusjcYeXZ5FUWzpr+Irg4wzTQJJWUP6lCG9RF5MwDfIAoBnS5QIOpi8T2bN/dAXQSfy2ZzgUedFouT3Us+KI+X+/z+vkpcTv64QUAe4PiN4+M34E9U1SbeH+g0ALOhM+jv1JO/MbTT+7t35becp6m1PonsgNqs/T3xlLU3IXCrprTbTMK2cLDCEHpPrCX0Lr5B67rXAaZ1Km8LtXlVnIthslUKwPfI270q59pI4T1ztM2AooevEni79g/4OhJme24gpBda0sE1vN0h43rebtab+p6eZFBvlrJXKbwre25qfVLfpG9NzXf7DcFmp7/kUwOra7DiWyXtdmoZ0m4YjTSQdq+SHy2PegvBtCbSR9myfeW3rJsoW+aRTojcNugWIjGaKdGGW+0CRb6AtkJ1Q8Z0DXyJl7DVpficaAOzV03EummdRaTOQmgjeqe54+2U/cgLdWOA4trBBz09WfySJE/l/Xf23w8NVhsxXD/t1Fn5XWrMHcgo0lyyO2wL6Rw3YU1xPH6rd3igU4twMZFK5RUMiDAWC0om0UTdRTqFSl2AsgY71A9EvPHwfE8MV2p4ohIN5yaWaTgXnQ1n6LtzX1EHKllsODi/1XAuNpyhaPZ/p8P6KGmEJ+vi6ulJ62CuvIG9hv0PYkMS0HehQgurg424NWqF0Earp1T70iHq0oJpq9VEyNdNWYahe3S5Cba8Vk530ZEAcGMmH9vZlDNrtcbs5kpwW3C76oXHKb8eZbPRW8iH3D15L1tkMSpcLrlDZvSJsCdM/FTvlB8vOZ3dY9uL/smAoZvIYiJT1ANaw/3WX/54+ccKk0LgKY8GMjtShrDGmVMyOI/+lRPYayyc8r4S1FpvKhnRfJJIR1JRnhsgiMvN9Si1Go3JSDmOdDNVlZy9SFfKmTbmdWOrQUrrA9Ri1dFhFgyTKxkEWWmTGPf41Q1D3DZW7ndNJ2rjRO+EQyScZ/Fy3PHD5zXUOFk48WFVMl+yNgzU5HyEuIdyERpHy1n6Ehxpaj5J3iDVSnnofjIJpqzVMaPI1pWD2LPYO1QME4NefBNGxTAsmdAv88uEAZfT43Z7XU6h0WAQukx6DRdh9EtjRWbsF+p9yRkaiA2XOoTcV3EgdBchFOitgwNoNDGbRlliGnA5ykKBlCVSaMVGrzni1LHJ32r6Fm/oa7sy0dEyWO6GovSjbd2t3ccK4G4IuvwTDlC5XQL+5k17DEK1KrNztPeqibCbuMF+uvLFo1CCXneb/ZbOD78OQZd2sjlNzWs3Fas8T+3lANKCDCLhknZQLNFRD2V3ymW3OIVKHi/oYmhaaG3WWKzaIiSnPR4aMNkYbnDtq8EK0wKn3Qg/2hCTAHLozoxzoL/Tsj7AQAEdogydzmY/OPvaoUP5g48tXowyBQ/X4xDslWST0W0QrYkqYEBSLjZXTp9+Zf5ztw53bIQ8Xf7TaugB555FnesH2XdSc59A2pERZBsyXPK1DrQMsjrSrtioEzdSjw6b1xujFn8iRHkwmztcAqlEolbIxIKGDcDomsdoYeZaaHuWWhq1HQHqXFJw8qtZOzvdMFWTJ6INrOUyy4ahLgeQMiHJKHHBNgfAUdVxBqy/trR1DZUu/9hCeNA52DpmteeOD3ReuzUNwG/50dYhb25H3OYZmd6e9VRyGTtRLLYHbtjxQWPA4LUbBAI+iw30AttCsqDSAED+U6I1Lz8EVHafxhmzS7F37NeWXz6+8OytQwr5A/ZHDERnS/7oU4cX7pzydoxq+/dUzCJzGHeGzcKCVS20xL2eJ67tXHChgkJu6fst3cP/Y4ioSZ1ergVdJpegd1tGEx471kPb+zxlb8iBm0O6kQkkUzL3ILFmPg9p5vGaEYw9EnJ5CIeQLZG0u5Q6WjO+vh7rIQgdLV9svVXKrqqFAa1nZmcQOhiHa69HWY2mRJsuZbDtHztahiaevqlUsy52I2UyJUZ+h1qVKvMmGQbCQpVJwdh1+XzdhOC5DYzVfuKZ/dCoLZ2MPclDLd1dX7HMX9Xnk2nRV5s/t+WqgYAEGpQcbbQbzdfDQSi7aZB+qMzlRgKuFhfOFSRdfVoDvRAvVNPDMD7ZYCeublR4HnFda2j+qNfFKcet0Yasng2A3mcy904wG3TBXrL4WTyJXd3wMjZg80W9R+4f2/zYFW3w3HoWu2qjbbj0o2S2uk0F/BEWRyBcfZWuc+v7Ord8YH8Oyh/Ds4y5l7pXDlLjfwcpI8PIZsobsfVMdk+x1NYRV7a5UCjmMSQrjEYiFZna1RQOSEVcZm9S9qie1NVtSu9I4r0a46KDO1SV5NbQR3x1e8oTmAVgzvdom+KRWKWlq30I2memt6+1X2YCevhCakfKWGKZWiSx66HNl+Sx0fdgJ9x23H5z5eXj0Fbmu+33CrVYEr4sNEKAf9pDdq2AMvinafO7SD/uYnLskExGij2BmBBtSaDkaDQiFQeBREGxIiR+isEKQ7VeYgZ2hhzPTnkmZoABKDXaMhFXk39Mbb2+F+h6rt2SuL9zX6fT2XOw99ahqbsW26TgKXJA1rbn7qnemhZKO9uP/ZC6ffqRQEnY3OayWNz9riZr/DmWssR3uq2EQMBWSGkoaWN7F7u6SxtouguALujWfMb1wigMQgvUxU+wM3yVRaUhvE0OfyIzMkMM3DSfVsc3lQ0biaK4u3ZXYlNtnuXf1QRQRsb25DWuoCtk8TaZBekjT7/v2+GuqJ5c2lgYJTxcDgmkTb272sCWqgwKo3eDvox9CfHBXlSCjfh8DquTo9RYVVVyAuqQg1YHzFrk1jLS6zVs7Gq6qRN9WS6R21QWvVd9sWwNuGamXetToy/yRBKLBm9+F6Ga790bkqrZzPtjfYY6X4qQMzASs0YFekJhEfEBh9PMhIexMC1jX2uYZOgRGImnBpIEbq0iVQcHraEyB9+g2RIizfzMfLDOmaDWKuXilKOBt3wttzn2BE2YEA2m3DXSBCnX5VsVhni7kWgBZTMkC8y6W/kt9hLNKVJBHCVZ2JSyNlPejogaV6I+LmrJ0YFbfVhrWB8uFfS6oeJrLVBDTRvRr6Po0RNr4zc4nF0NEetaJoj8xJy7dFHc+jgzntVwlBkXG1Dj6qRiM19JVQ51RQeTwvqcdayfs7Xje/dp+78M+F1n0pV2Kt6jCTac29zmwynTezAHg2PDnqHOMwtkR1cqxFKjRa22cNg8K4fZYLGw7M03mprOMUDu1eQUXTVW15gdUliLVtNKJ2RyQ+U512f+VehPZA2VWQP2xLJxzmyoKkKgAxqT4ddgk1Qv5wctEFO6coE9SOMZMlC1XqOWKSx2F44gdp3OzonQkHIoGA6TRvU30kipt/6NxOTNYI1LTTONvjR6757m/OLdo+/78Kxr3Tt821z0+GJmgcoRNnpzQoXSHkL3hUePdnQcHQ13HzyVB082vmny8zxeyNB5clfbprDMSxSe7Z2KSGDOdOUU2Y7ZYc4UfJa2Ld0PR43NDfVhqBHprUaOy77AFwk5Vp6gxr9TrcHWtvz6ynS1/gzvEexVOoMD2wc9nTmfQM0E6nyB16gmXF4dOk4eoblzYcugMZi1wW7Bakrmuh0ms0VkjuDgQLX3kXlvOOVRBktaDculB4jDEbBYbRxnYEEkEfKtwjXv8SzN/wq3Aq0SyyyF6kaguairDY/yWEKewBnzY6/u2CFUdJLXX/shZ3s+JFTv2CFQdIGr//53ocau7kLnJ7v/Mm4McZ1Xv18XyOGlj4x3f3da6+cT5PwkeepHD6W7fHKkmpODNf9zyBCyA6Ei10DYujkYzA4Pt7cYddZWw7vV/uHHGITDnLvwHgEAiQYAALWpLwkAWLMQqe3+/wYIWPqlNePT631pmy3t0+l86f8dIfAvDQCBznfBB2DnGn4t/KxnbPo6ZdNXaJtSnmE4YN0cCmUpg7ZbW4eHDa2CulG5g+tSnTFaMoFG05y7sD7bWaeRXiuop27IdBbAu2Q612qCouAbG1mVNK/VJ1xnVdJCWZWvcVsxPRxubfjUZ+yJtXYlr0sX63aFAoUb25UUNNgVlTF2XWqCv9hK/YFVuwKET9eHXqQiNWdJabXondx4uLbrs1VDMvuKwUhtuPVpP6CmwNtwCNAmYqHrTgKuVK9QWDSiZmBL9Uc27c2r66cCoz+47Fx/MrSnu4MKazijV4UG847mHSdbye/UD4k/1/m0V1YQKXWufQ17RsFBf0bvRSnpZ+mwZyifrBmxlCSUQ8bFOP6ETKaV0KVqusYBtXxgbRoo1+pGhwFmp+v0Di5Oi/xYAXCs6/B9FCDkvVPmHelQX9pqy/QGiiMpXNrxB/Id8EBK7vQEDbeIXeLPO9MhtyoDrjBGCLXaGTEZI074GXti6R/kq4GkPdPr9/dl7JHBhSRJsrHBL+Vacf6DoFuTnOk8t3y7avWfGOFnmgP6NrKAPUmdi3qooaLXcsRSgQCDEPbwG+do3AFqF9KVKyzGIFiVwG4EWDv5B3BoBfnD1dZkOu/8PPXubjHEY036K8g7Aft/3qLs/5mlv4C/kr9r3ZzWg+4HRURLCnAwDikDf6BtGl45xypSf7cFGYfKjiqnBImzIMOJNR/gGC1WEx+wWvslMFX+JpMpr/G2MQRM2vVWrqZCGD+/CDDGCaa/aQWpugK1BOMq15t//zXGMgEtZ8/0+f2jgz34wTYbHkmS9+LZYn+q7zFvOuDWo5xYQKPscrm9eBD0WFOprOORdTOBFv6h1tWmQerpynxxRySjUOtlTqcoPDt0CPh6xnxCjCAEMqnQg9+cTPdo1WY2QQCZpyVGDl00Q4BcIvuw/6bsVIa4+0LW77HmfByD2WqUQD2gakywWoRRaqpnDmweCMNoXl0ltaYZagDmaui/tQImZVQV5kb3Pz4aNYWW/yayGZUy2RB5s9ojNzoU5L1tKfNQClz72KDLFUU5BoeKqxF2uQahHQqJRAUtkK8+5tdRQQNgCRQyidfy0PKvLBmzxiilDhVCOT+AEsB3n81GjRQTiEUsvVd5c3J/gBk6gS8gKBwnvR5akQkkUtJFcW1Tom0AURSFAa9Ba/XpOXwR1JmrD7aYycCVQa8G/v9lnNL1a8e9TqEQBV9+z0Ofu2jpgOZ1iwJU/m/GeGDdGnp4o31Lfoocqq4Lf0mbzSelEcQqZ7HdTqtLYNBSa0PH5dQoYOhsBnX2Quqmd7PLRYuHztxW9z14+JI2WLdsfuTr7h1Pdg5y4aGQzDTj4Np3H/BFq4ccKhyZSn3g4w/K3JUmJg8B+WyV1Hi90G83eNRerxpqj3HUEnYtF1BjOAEYCrloV/M2DDA9WQSgNnpqtWiVKUz5xo5o266ReExpDxpiORTl8qQ6oydpJr/b4rCFwNtRT9Ojw6h2+RVyKT8aCbWao05VqcUtEJq9D/ajn/sQQYgJAnXonIfIe79Pn2tu9Cb0BvYeREl5wZoSX2XSOzhSRIRRc/HmG29WMcJVbEeMueOUTIISryYo0ZYyKz68mMksjiRZFf2eufRghpBIiMxgem6PvsJKjsCfDcdZ7D3QYYeOe7EktYWXC/awTVoq1r7J2M0CTGiR5lR1lKS4PZtPZYA34JNKfRo2Ej4bhhIgTXQ3dhODRG9oWWXV+XE2km6LyZlGF7To796e0RfiTqFCJ1IZlBKlXqU3SVlcsUoUDbPFahl5HpZTYPPFzzf1+7JOGRrJbe/xCbRus0inEClMNpPC3zbmBTPuqFHQTb5mc6l4qEaDspUuJ5q1EGo+piG/OKlPTVcg/gC1gF/SWuGeEnWl5gIBq0yrkcnYbi/gsblImMGNhd88S40tfPbNdVppVZAFrDNWwRiJ6oA0VSriFJPK8wPQ0/D2BXg0YNOECxqiySxg06Nhi+vfi5kU6EON7xvMALfV5maHBcWgMeRQgk9Wx/GJtd9n5ilIjenz1Jg6kFLJ4nDw5HIT5Y1EPZ4WVijEYhFiaqFps6mMVs+IstOwAroxl5pAiBUL02ONUaGVEsr6JphMJS3xWx2eutqPSgXtjU8bLMP8m7IKa4nIZHyBTCJiw+f0UOVivkIqYilL/tVnq8apvhzbPNQJtvBZLJndTD3zMCP+HZertOm7+1nba09eXmMoPv0PaDusnEcl6FWsfUgUsZbEPg9fKOTw9BqzOYIgNJjkXJgBBtbdSHw1Joszfcb1CjktQcgsVmoPiHXKn/fOanxOI1ckN6g0HBOn3OLJOGVcsVLsT7DFWiVrgOyyEWrqnfVMS/VONTH/k5jL4Sq3WuOtxFu438DvAQEboeJiGrpHHEE4KepMMiIuKpr3llQmpVJsj4aANWwUpD0CsdUt5DTycJ1lwPj1MKF29JpBLWuJwZwD3YwSB2oYdlUjCKZjEr05q1Jr1GnwZkGp7PzL31L7P7L3Wo3G3pfNLlt3BNOkNREOpAmu1TqMJvrMFj5B8O3WTf9961XZ2YoTfIV8o1UmSySnXwI/JXjXLn+urcwiCFa+G+1pa2YzeTDfynn2EJ3f64NYEJEwWQIGIKQenA5XjkvFTCEGysCRC2uKr3S8nKmDvqAXvBbFBuEt+LoQqXoNUUNnzj1uA7CNPVSFdTUA22gkGLhPoA84GNiPpRn8wxHQCz4oGzhwUycEu/2xAeX2FwjzqoPcIB5MrBORZ6N5Rw0ag+LzWgd8Lnbko5/efO9CKnvk05G14DdYqz/PnqPs0UJFjW0lh0jYyhijx1VMJizUwxXJZPJFrsul4cip6aJLLOGzsgv0p5pZLjT2H6wxjsvNqSMd1ojF0LvXTeffqv7KGgvNXWyhyTvjhz7bdfkwI7WkY1elltzde1rqGocTdyYz9w62XTP/LsYqZI6ulV3aXZ751A0DVSnElmy+nD38mbWGovMrHB9lpwwyCNUF4nYrnnUhSCqBc0JelarVJaXLoBdoWCssslxgiIbrfpi7jvrYMBdUx3psVD5mHawVkl47JNEIje0T+yobZoyYL13D0YtrVtgrtULSaTmu8A4UiEtmlKrBIk+u3LB4TK+b8Sre2YmkoJKgU2DTGeVKpdcl5aaaXAiN8WXS+bE3Xo0VYa2pER7IrAacKfJqtEo7Vmuqk9UIZL9nSuZbfUO378rn9z60+ZcHiBl9CFcDgjUstRhVLCu+hfzdNUEX4TG7tXybJWWOhMLmrzePJ/Wb7v3y7oVPXdn6jW8YWy6fOq2wB42bPky2o32vhUPeidvmyM92tmnziyMwFnYjCOsR7A8Kjnw3XV8bINt5QppzcBzZghRKto5OxD/eVWRFerLcMV9EOItu8QqFKNsrMEicEyinRvVSbYWme6MVlDtKIwLtTPkFgiE3JHUpADv3EjQayoYewxRz18mx76I/I9HStps25zSmDdhclsfvuhTJxk1de/EkodR4c66JfvTjD+QHU4SM3UtOG5eeMeTnOpc/uiGJy1bTpdk3lm+80zN5+/xlH9jquxW9QeoqR0kVvTZcZDvrR6xlZATZj+RKln3twqSvJBCPTrVihEYq5YwTQrFYzuHu7EdoigGGKafKMgKbTmmDQvvFaPAT03epxF0X9aBeiiynAKrqjjhkflTS+T4aQ+6meYqrp3WsCTz3pvtwR1+7SWbGHVLHngdUuEmmjQ6k26djqujogeaxzAZmHrhhcEuT5Mri4nSv/a3SbUPBUpYfDz4UqmhVX2dLjNoSa5n8ZHsoTkibyJf+KtE5lEp3OOsM9ff0+tsODgVN5PkNjf3cjuTs1R3gH3hw8/Z9+XdebR9NB7NJnsu6OzO0PdhvX/6yJhmp+hFLK+ex/TR3Q7ik4WHZbMqtCPuk6ZRWa0mkBDazpdo8SK9LOtULIRnU+eymyaiq5w5N0EEToK0mQ82AtjdNhla90yhrsnLxmMNuFdkTLi2q0zVZErpwi19oDjvBP3pUfKOqJMnqI60+ntZrI09+8K7juwqDVrMiPHJZmTud2dYZ4Ox2RszwcuIkDPPXCzant3SFOC9GCg4pRnzvDwjj92J7WFsQH7VqNIjH4/WaLEajSapQyOW4lqdjcU3PsXif5fO5z7Eg01y4yBAYyqsP+IxyD+nCoDJmBLFawNdEax9Uix30c6iArsYFLhVLLHzY8YEHrfc7tFIr+fMm5fAgxxAhfxJXDHRKUx9H42yc7TSDF8gd4IPk4oxZwddojKKm//ovaYWn0WBGftN/fdMn97M01Pv/IHgIVWIyhItInsFYLA506eimTYDTCl0xVHnyr389CR46fvI4su71bBQF3NrrlTE6J49/EL4ck9EvX1lZ+cyKCxldOavgsF6n95kJQdiQ66YfmUduKXVPyzZtGpC1ZEsRGRcgfT6ZQKAblMlsO3Ry6YB1AB3w4Q4DYrPZUNtwoTAwawOy6/vwAc7sSX/7yUQi4gcGLVdg5esESPEMeebMmSJzjRXPnFk+cwZ2hMdAeObc2TPLM2dehV9C9VvZ8tkzryoyb56NMW3zULl3TVvqmuo0g/Zn1YAqcBtXVXnpCjXtLnlBbUNX+SHUrIHjLGM2sfxPt1eFkb/AlB4XKQ3HtKyrr8Zzg5OzgbatZZeI6GnJKGKjBXtvIZIT6BQcjZYPji9PUaMy60VSUVMwnTexsbbl7baoQw7DcX2o7EUPLN/jKwf01LpUB1pC6IG5zb0HB2NmoUyn5xvMUhZQE3FbU7MfVzmlKh1qipSJ7z4sEChsNplerRDKtcZoR4Cpacgof3mAmo8F5ATy8dKmI5YDB04s7rTkLXM8nkQjnfNZdDqXpb2dveCTjA8OSizUI3Sdy2o9AU74ohFPaHGxp+fEsZDUcv3CXPQE59jJ1OaT5XI+BTyEjsdWW11cLZwbOB1rpidWm58wCK/OD0PsHpMtn2P6+WXL1Lcz8KnsTFN1soiNpupS84ZeBDCqsiAkVyESNEkbtf8YhPvq99l/xKjAlAwTHiVG/opFOQokQXiVLPJX1HQSpCiS0LGuu6586IOTpdmyhy9PDSy2dV4xFtG6Yka5j9BjXBFfaHYT3M4+J+dztz2TWPoaCvg6XCMQScVaOy6OpQ2sH7hKIRN0eY3BkgfOrKcUNG7wtcrfEqFmenTs5q0xtcnCF1hMKmOkxWsO2+R8DW4UyGQKKghUqoWoq7I5eTtfbvD3G4HKZBFJjXqNUKoSsQJt477TDCYHzvs8Ne9tyBRyGHm8NLprfv5w3jJFz/oUPeuz0xY24hvobpe0MtN+OTXth8Fheto7ZmenR0MW6fVT0WnO6MnyvpOpVLm1NV++9LzLL96Z6yZediYWWz5HfVwz89THS806PdEXTXuqAVam0cYAFXenVikjzcC+4VxztEE3qXd54VxjCmp+CboJnXrucpLyYMzAue46FO193/296kLXoFsa69/Tke5xfZH8PVeEArFUqLJ51Z39Djb5hw1m2V0KwVlk6XzFIJzVQMmvZTmdhnCZnuRA0adj17fz0NztU35UijsEFqNSKCSHX+CrVUqzVsWXKEWc0OCewtb63JoMGv6auQVIbuVPrBeouS1BRT/MjOSzHs31hI4TjURCsZhYZpXQOWo6QxGrhsLQdYnXgB8NJXbYi56iYx2Wmku3nTPlSS2dzYNhAXRXMMvkRLTiVUi05SprSiTzvbtt/UM9OSf65ptcnktWylmGPj9VaJYJriwOhRWsq8cmPR2zyaVHprW4uE6a8qEt+7aJzE19ezt2zy9/eUSjNc9rXoxGm+0PQhejrVhktO7Ps2ep8R1ARku+bLaz2LlvcnJ2x46h4r5MJoHs484O6XU6jdE4ND4+NiR0yq6XcEJspBoaMysRDp2GPjP6EXA9Mh8hjIfJtL3LeGvrhinKQjevRq+hpVObahWXgakxXGJ0sjNJV3RddWYO8GMTv/eu3fjISN+ljGRJdPs37UzwFU6lVs6mnL1CpVSBnGMq6+n7QmG3+47xOt9YsH+gPVKwWHe+P1jp7rnDnsGeHnrkmn6JLTm4v2N6A2OWMzmXr63JmJ/aNZXXy8mX7ozHISWZweDZMd/ePtbf0zNI85HdUKnkfBHc2b6YHp7fMzEB23CQxMp53ovUHHQg9wNQ+szXDgLCtkVyQIJSh0Ur39oBOnw2awzEmkuIN+JFvRHb3bZHbZiNr5HKrXJU7tMjfBn/aT7G5z94CjkuO247jh2XHrUeRY/67kcmByfRyW37BwZuv7p4/4fvf+p+THY/uP92360HTgHklOyU7dSLp759in3qVuttnPuvuXfhOuFx69WCPa7ZUZC5K/RUCA0BPY+9YBJqrDqBnvASKNFiRVplrWirxCqFxc8fzFzIzNC9QE3FGcpzv1B9foFyFw6eu/C9mYPQU3jjzbMzsuWZczNwZcxQZ9U52fcOfm9m+cyM7MIMnT+gPkYjM6CmsFeLkVeLqS6mzzHRwLrDXSMDylGzq7RMjcyZ9cOJQ3Mxrf+N9T8D/yonzVcTRvc2grquHOAIBi+q6zsf6r3iWoHObZ4b83QvFO39A91mI9+G2wSGiEvjSHcQza1Lp/SugEsf6tkWr2mqxgtU6CBSqvn2ZKRztDPS8MvgUypuZ/4UYJlSfmOhGfzFlfUa2M5lA5F0adiwy+Ij94GX2iYLPhXPPFsKtQQ1HJFcVOTwOKjIGLThcYfCP7+9I9FfTBV6YvnRuK4m0hqw0xKt1KvZAX+ko7nQs7Vl+dtrfq8/71ZTf2yG+eP1dXgn4keOIX8vfeprY4AlBVaAAp8vYr3b+qgVQ6zAKkFRtVUGZD7doAQMSn4iQS+TPCp5WoKVJUAmsUkiEkwiOb4b2SLbYtuCbZFOWafQKd8xpCAr2AqDBVahbTgWu2xb8diHjz11DJMdA8cu8+3fshts2X1g9+93Y8hu2W7b7hd3f3s3e/d+6wHOsbmjCzuEW6zbBAOuShp4rT4/0IkFC0ahRMJSW7UC1vWAUxPqpJfdGxfWLcFDl1iDM9SP4DqkLkj4c+r2hMuPCtrrq0F+0fKr6oJz3QT4f15p6K7lh2pLQNewOACKodwmq04lAbct/cv/72XFvpPUTy8/V11bXyE1DbOP/ipcDlJL2Pr/0fYdgHFVV9r3vvumtze9d03RjKQZzbyZ0Uiy56nYliVbko2LXGTLBVONLZtOwIYADmk4yYYSSMzyk5CyWYOFsWyaf8JikmBg2Q0l1LAsyeaPEi/rsClo9J9730iWjcmSsi7z3txX5t3vnPOdc88tTxXdPrn4b6U/1V71d0B/ymgP+qn05WObcM5oagg2cA2pvA6VcTniCdqxPZXxVXwDPuLbHrkn8kCENEewEAlFuEjklivQVmFraCvZajo/eD53fmoP6hvs4/rOGenouG5bZc++Pfv3EGEP3nNd6lPoCuGK0BVHr3jhCsUVnwpeq9yz/cYtO3Vbg9u0w/HB+bhZDOaN/qDHp00bk1vM0K7R6TGiukHV4viEvIDSLC35WB15aphR1fBzz9LwimrILCXIm+URhGf0Hs0eCANFf62qKDSzVSIxI+pqIhI3kxnCikWrCRpzTT70F+sMz83Si3uonKuVhjYq5zqVJ1mO45dlaX+4XKaqOqW7vjVO/ulvokGopkP/BDrUhC5H/0/6+2UD6+dsm8PN2TlnZ8vlqYHgRrxxq5QdwkPZgb0D9wyQ4AAeaJlnkoISJ6V6UIvQIrVsb7mn5YEWZUvLlepGUyKY4BKpOlcF78P7MREwxqaUYZsab1PvUu9XE6QOqTn1+bcO7x/mhnFPSdzSp5sXXKB1L6tfxi3bEUQ7hZ3czjnBucpo0FQXrOPqYtgQNCrtW3hd46eRUR77M1F5Y3jiTEcISjXt/oBbnp7l9oan/d4pt4fNZ5W8+TRdk5c2+uscJPfYWRzQbO1SOxKBS/GX/kI3WO3lMmcTLvGdUqzf7/GlfMY13JG/zu1N64v2BdCXPnQnel+659hluHE6KjKlgiku5UKB3QEuoO4LduPuVKar0jXQRbqwMAfPEVOqfEqtvusWtEvYFdo1uIvfZbo6eDV3depONDwI+nDujnPO2Xt95c59d+6/k9wZ3Iv3pm7ddgtGtwi3hG45egt/yxeDtyrvvOG2LTfpdgWv126LbxzCncEuZaNg2JJVMVflcAddxnZcBnXprQ1kpNox+dQ0FZ3prJ6dGP7Xj/LQxE9Aj56iVPQsqM+zz43CAeqtpsVu/SjpmM9CU+RsqvPXspPmnJ6vLLrqOrXGXudLrJnFQ6eT1pdnzlk7S6v+e+Iv5ipZT245GyHxv/oIjV1xdmXjXvsbUdfUFGpB13FN/FZLnP93+r4M/jhu+OPPEa6+w9+OA4r9yITsh7QahDXYQMcmPJfDtPMebD9fG8FRyDOAq+/kDemeiy7pyRc03xrdep9i/5zsgvli66fuvovlG1rQV/jv8luRE2VQHl065nK7feOkV7I35nKN0UQ8HrWbjEadPZtFGPP0iMWeSJhM5nwzgsYcRigUUo+TnjFzfb15nEg0lSpM5DK5DJsc9OZx1u2OMxOsQGDNu+dYGy/HzsvDIyfYkp9YXvm3lHfknQ46XF7xMeV0eSF8bagSC4XW7NrmswYNK+77+yEuembJpJoM4tFcY393NGnQGtdcXr87vMBgePvCr3+m4ayl1Q/OP5+2YxMAzMuASQsak7R8SCeINrXbEe8QSA9Kk4WoCarpgH097Jtg34cwWQDXVA7ZLGoHRJAc4PSQz1dvUdIdh8OibThCFsG1fQfq6y3jU0cljUYrWizaQqHuCFmFmsn8h1oR0hoeg7P0pA9pyTxUFk6enKDr2HwwSdvAmXQ5A9+p/U5/0MmxqDLZXnl3Av7RZA2Amc5bw3Jjlv7PO4KYtnqVUbqwnkl+yU5J7r+YfdhsU0YTfbgBr9zueSjtV28cukfftybWeq6CDM0pRxRZQ37DYNlt7F37lcKKzz+HNxZs7muKy2OPXLyybDS4DnZkHE1Je/yW3uIa4yavr8HkX7l82/q5BsFzS2X9XVPo+oOAa8PUa4oQ4DoHr5MCAcFkFlUJrFGnsCnRHmv3qJVeL2wljU5sHydDUkDptSmV3vpCjGSRFyMl9hNlu9qT8CpL5mBjB4W/BGLIgggI6UAWQl/VZyYVSeeNKdt55C/kS+XxqROHzH6xXEqk66k0SqV8uolKo5H0SXpTGrtJOq3N5xF5jF3PAfyIzJdsFZtU1yDabFoXktsk8JeKzmR1i0YXsmArsVjUHu046Zd0LsklhRpEl8sforcJwk38IMO5wge/pTJMY49LWMwmzq1fNywcT2PYgMBccAQOfPBbDz0LxArFv63JF8Sbxuw1D84yclU8iycqlYmTR+lXevUwMjvLe4R0es+1T+0xPvWUsIcHEsfrhtcNp2M2VbSYiCfoW+to0iPKuiqYUrCPvJKlQ/CZOgKnw64itNurEFx1k/HhbRdfWz3Wr7QeGbpot4cX9CqTlTvWeH88pNyw+F7r3Ep9q3/LY9dtLibbnPhfezpbdm5fvDVmaGuOXJh+9Oq2nuuu25SJeQ1OfXXO9jWF767c0KZVmw9Jc4W+gS1J23xqa3Omfsnfw29GUbS8Q4t8IFIniDQIIoVGIFhXRdKYlQ6iNZpMlnGyakyr9aAODZmPYgDwIrigD3kA6DoKtPAend+WY5PmUQXQehcAsbFpXwwG2EsUMzhOp69G5Jrnw+DJ+HvWLQrUaf3tpUWCHfOklC9NLhu+tCegGyShnlZyzoX14Vh6cSGzZ3Ff5xyHI9j/0/s2rA6dv3b36u5Sj5yvh3oo1FCPAMqimw9kLcFxsuihpiZLwtmhg0pZoFIeqJQWxaFaOpSgFdMazDyv0ulMtGIqVQSNk/ljuWAwAt8lTX28PpGor7e7qEI5oZ520oWaawpFlYXS53SVWY2Pwt+Jd5n2sM4TG604nZEE1Qbxc6fXGitB1vTdEXTAPc18ORXq7JL8hYssgtp49YePUQD0g2RHT+uHWyscx20caLOGssUL0gFyzoLsknNLb3T032Rz2FaF78LWzzIwWhZUE5Zrd1/enHQ4Wr+9tatPi2p8yl8E2LjQ/A4rGOhC4LgeZAM4lMCbClJBGtJLjQ55mBGbSd9DJqVCYToMknUL71F3AdL9YIJFPFSoAjx32BrOFcTorDo5HfxFvet/Nbmkj/vt/fdPHmE1GMA/eXvtQs49ha75Bt546Pvnr71hqPuuq2m/51tTv+KXKVWoFV0iGRMhk0XMh5vifCGZdD8BD1iAB9SDtNTweKvGjEav/bHaY7aDC+h9KBzOe+spkySB1+Px/CNw1AtP3AZPms/UzBj22aRL+k7xPF3Dg1I0lQx9GxoIQElfPkLHW1IpQGXgs4JZvyKrlo2ZpokaMqugnV/mcp/TnW3keC6XWJmOzd+y9KrJS7/giWpi3R2VUGpkkc3l6+CuvyYd4g5fMUca7Mz0NCxKNF+0vD3fvnL+vNj5X1/WV15ss4SFgH9h14ZmU9QnZZrb5nkbF5c/I+vyAMjrVZCXFfnRlsPIM3VC0jrdokLQ6UWFG/S5BxChQpTABheA86sgN+kdUyj8ticYQt0IwlMARgPAqFR+CgwG5Q3UgKlhQqX57uRRCki6Hpuh3rMkCVVla7qHaR8y/+ofvyRe/Ag1SG7Fnrbz6sNbl26cfPYiER/YXtjm+gdQPcG3euFd1X84sGHJjVL3Wjnf3jJ1gr8S6uFEUocTuGQhPFAPaBgl+Q5wGRWoK6mJ1I0EeGATmJkBROhidPLBxAyNAKMm2Gr0YXkJ59pT2vkr+6Oh2PmT/7i76KHKxm0aa2+8ZiRt5DQXJRrXNrRfs757Q+8P5OdxwPP8Ap4nga570K3pMDOiW4gi8EA2wNEqPxI82vRjdUuGerf9P8y/N3Mai5noafhlMzmCjoyD0A2ncvitNttsn9OFktMUIfzruuHRCWduuFyuVSVTA/xUbVSUBGhgELbmE/EKC8ln1e4Xg9FQ3flVzl8gHOcXiLZ6ef8dvLK30bHu0oV+Qz93ywNzM9dsSEF1tybS4rpiuunKzsLDeOOiCy/uPG9415ruTYueqM0lfI/fCpVSofJhxGPbISW3H4dUWDWObQeVlQy0pWFP0gkkRAYJ/NGoWSN3YnhyYhhlJo++B48dpjPIzGF+6x8fwT/7NP7Zezfit6uhWryMFL2KORAv/1aOl/kHzl6O/nCW8oR8Phx/gYuf/Ti9btbxhqlV5CSLz19n5T/G6+Ty6o7Typ+l5SBQiH1oOSqhBfj+w6hu6m1JozeJt6m+FuUg2hkYexualDS8cGhiYne31RKtg4A74tWoVT5fBMCBgMih8tlUKl88FyGNKqzx1vmUoiWU6jCAEomgTI2MUTuQFbTBAqokQWTiGWzZ17K/hbQAtGJLi9Lki6jAxQVy2eI4PIPR6heLYl08qTF5de44VTCNKGYHTPtNnAke55DKLZpMSV2a8lwKIia3KYmTktEsJsF/icmkLpslSvpd+SicoQAdJBA86RfaafBkt7stFh0NkDRuGh653YEwVdUQnBYAM+sRPmAhbnqCzeJM069pORBKp0flaDc9bJ6OdtlHWo6I5EOMQyAqamdFEA8Zm9J7jNc+pTK2t7erjAJ8Ihc7dXTiQSXXtWzoMEjp6JgtIkah+nSLx+XvdbA9AFuUhj+rgJSG05gFDRBJ/Yk4Chc/GkNhkXXM0XHRdNYWJtsjG3d71UuqTaXpgOrrgyt2ezS9+G5DcFY0VX3LGXPaY25HzAWf+EBk4+h1m9cuxofTc2aHVv9wxaKll1+3adX86tUDldPDqnnV61wxhzXhZp90jD3QyG3M9ybRNw5eoLlKw8VA3Q4hP/b7eRdErwslgZfsDpGXTAJ8aPQi36EFbTJQWkIuICYnI/j+h8Nhtc3ssFPA3D6Rbg9qzCBkRFnfDKyfQjqQrhbct9rldKqp+64XPqDu++QE4/50Ok/jWsr90GyZAKRZuDI6QfHGbNxGjYDacI429lR5EraWzsCTOzA4/O7IKOXbie9vq7tn0Ydv9D0HmEGda8ht/OZlvczRf+uZzw2fXwXHf1A+CPja4tQew1O/5P4F7DEE8dpPDl6gvErJNQIukj4mgZeLxbweElBRcHSEgkMoOIS5Pi3gEgBU/AyVDhQm/YdQvVS/u57UUwO2AYL19Vjh83s9HjN2U0TdEA3SRoLBCE0Eg8EB5tz7sNmsMDmwA4I+SZcL+CWdWfT7FWpqICowEIUc7skGkhfeY3ZAh7WBuaRZP72lXFNtGlxQNCmYZXq8Bmf0NNVka6tThSZRADWfi50BK3764te6fOoNW+5LGtNrmwedX+ZvrD6/6MFvV9+VFQrAg08uFr/W+dSFI3O0OsvnGm5s6swMXDxv1eWX493V2wBnR51bxtnJ1gaEuJhcym8GPnyLvg2UfwHJ4xxo+eugl0H2ZuLjj0DjeABYETQrwEzxEKBWV1fxNtM4Opv1lhGjOS8IgIAArKgFoLehMgghBPyiHUluT96TPJrkk1Q9U41ikrXVnB7gqGarw6PnBZvNRQNtQRDVgPnDnXubcXOzyGLttpa2crmtLYAp+IixUxfqqIHPYu3JXGaYBduTLNg2M4YC4Nvh70zMTQsBe6scYfvlANz5kQj8NH5o4lT22ZE4BOJfg7ibm9/Tml3i8tbC8cn/GBnFV4MYZHYAMayEmBy3Lt5sDW24JM1v7i7P76dRudQ/tG3gxpmw/II1u6sGEIk17gGRYEfMGYYAfW1zJw3Qz/u7Wq5p6gT+A/NZP5N93NRFrNw/9SvuEn6rEOff8cnlXubLwDeSd8F2YqiAfnoY5cBswii1O8WlUgEkaSwiQoGBKL41iqPUbKLUAqJHZMkdchk81HN4mC3RtoCtZk8aEGUTiNIblyDYjEsGqxiPI4daGQzHAh4XcWgM4Ep6D/p8DocpRg1Kg+idETKF4Wa94Prmg3utNSAglJuHilSCwD1UWrLpTJbLsvOQBxWAuOQoNF0uUwMa3UFPnWYk0ULznAIJn8qmOGdI3hkGidL3D51JTk1XXnzeRVsmt5TT35gTUoweN5aHbTaubNqzPbpZpidZjNyer2HTB09W762+99OHH7qh/uHzR4q22IH2Vu/A4sXbh+f+fPjLlMTjHnudBziLygmPnpYTfGFqlyy/6n1kC7Ox92Qb2yzH8ZT7K2BjDhRHNx68wHGVg4tSjjMj74h3r5cc9b7g5bxeix4xorNQYVkopJYOTc3O9CAYHQjGSfrHgkG7iTK9CnBOQkDPLOUhu16ns1OmT8xi+unwvsZJmWGZ4a0yr5tt3GmttzMhvAOI/Tv/dPT+X1ev7cM/vP/+6nug/LzMQTKCoO//Vf3Vh9V/q7XoqroZ2rGx+Iy27UhSqQJMfjGLd2Td/U/Q3UY0B/3uEEpJqcEUaWUeMSflRnIkxzjc6hBzufqoW+Cj9VRd6+ujSgYKTToJAIwX/keBaah+U8ahKj5OFhyIRNARwKtI+g/uYgMe6O0M4FKamqJWt9cZiYKb6T2EUFTr9cb5I4CnE84ww284ndoo/a1oVBsOx5lKBwDqCnjiU1nBuUylp1OClppiU4wnmUozZmLEJAD4FZoXhALztL5TOaAd+XhBKIkJtiB23nbKPziLBfrictoaoNodj0Y4s/1M6ZzH/1t3f0dbR6AQ6r9ao9b+4MDz9YHJf+/Hh7nPfvbYm3jBbEHlfLjnD00mc2ika8dqTz2vM486GxocUd1nfhypPn30haNfwBvdru2PVndXfxbiNLOlCD4aBJYHWflQA/q2HLvUU/3VovBImAuHlT45fFFSD62k2quk2guRqBy9+KhctKLvUVBiLwjFD+wioJgUG4yRWIyoPQLiCaUUm03tcgmPAdhNpyIYn9fLIpjGU3qdo6BTCinLUQuoePojUQxEhiUxcYbnZbxxRiTTxOFv8YRsfW2eV7XhvPuSJqGRn3x/UXw6eqOfeGOxMTp0rc7+9NZh2eHenBOLS/59dFN8xtcCPwCxg0/tmXqP7Gbt9gBUZEzSIcHpEy8gVxEuzTQ8OhLdC96fecgGpreSBaCLRumMdoDPTuGzPw7w8aDmKoDQLUPophCawOMmKIQjQRyUHC4RCMGHnBYfTYvoAbws0ETvmMXCKagb5UFjOcAvU3OjjBco8YIa7pChA95Nt9dcKYu4rafyUxa7EAb9K4ixMOAHtAH6qDhDFY9e2RfQDWLfXbvmVj/btv8R/Gb1Z3N+dMUHG6vvz0QslGmfjt957cbu7VPo9snjWLX/sa0rlz3/1Lqhw6eRBsd49P8AfinUip47jEqgahqUwW9nTmS4jNw204qZjNtvS1j9fnddImGtq7MiNyOGacSspBPlASVjWtJExXTa7g4jbz20rBaNJRL1YYp9ICjS7cPILobDdi/VwPp6zqo3Q4izCtkZmt2oHSLAUyi21ex+gk4MobYOoJlPdQNkqCMDPNvZxF7GB+ZaeMi49xSwAey0Oa1UHRNmGm/L4EKsAqG3igaMZ4L80jfmh7Srcf+nr4hwJKG7MTjv1qnwplDPOTvz1hYz3jE78OaeTnz98s3dq699vNtbbd29+ralOtJ43cXlyo7ensHE8jV3qU4Lw2m7GPh4GcuJlNBzB5muitTGPQ0NHqTyeBzhujohHBYcVD8dVD8ds/VTkPVTkPWzgpKAvBVlcVbS6sVs1uoIIJcQNwE1LzpQVwfxX+9YPM4FKPpahxgIcFbq0XSgvOVpuMc4k4mjht9CDX7Gn1GunTgF+DTNUi2eYKKYhp21b5i3m2nJgC6fylf+j4A/fmEvaPVPf3zH089Xt/bhV8EB3q9blOhvv7rBUG89A/BXCtdes767+sLL1Vf+kzpDj7O5pZT1Lkiee97pUNd838+AT7NIwjbJpJCcQbFPsUZxgXCVwM+hSYh7CrhANdTuFgssfga8CwU9SQViDT49aaDMGgHoY0SSBD2lXT2Vi566LX2HcVZEBz8FIuFAJM2kH5XhXkZ3VCyX1aZUskHBh5qoKHy+UAPtkwkEkrQTsfchlytkitJUQ4R2zoTobUMhE8I4CRH7wU7CcSbLY7MCvJkQnXE0lcnsLrJaUD5tCFRaZSattNxdZpYPnqIfDO2icIHmwYrxUx1kAWyiufKzNPSdZzahyJHyh88swq9esZ7juObeuwca/YaVC845hyj4uZdGFj6UCKnWb7xXX+67uH3ystl+Eoerb+GN/PpFrblUWmXavnjjlpJWrVk154o1zcO9a7KPLNs8V6U2PDJY57twbTF752nMRdtTXcBdnwU7iqAcsNfth1EGjMg4lcCJRCDfYinl85YAC7kRCIhGdhZg8xJwVRQilbRktYlpahQg73TaSDskHjbZsM1W8NAIRU3mj7XnSwUqs5aW8EwrKTxNTJTeWZbRTFN25VpgXYs+avgPn9YyUjJM5fT3qew3IGydBakKIE3kzYyqPkeZ/ujOc7IjO1crFFxzcmhg5TUbr6reMDI6OdsidtSvi0B4eM1XVl22Y2Bdb9+iWP6iZaPSmoXl2PnQGpr8/bRZOLAt3vvhfw7V27gnb5huB5FFLI4+eVoczXKBYDedaCleK+nqBZNNtNEPC02haWBHo9YUuAUsth6gSjswIBbN/niOdwU7O1yA+BxAngPUU7NSdXbYD8K+C/aLIAc50u4DBot3STafuLsLd0mCWezqEkvaXFYs1sWDUT/xmsMmrbatTZFlzWQT0JwkImo0ndRodkn7pLcksE+FOJO009KkXTLu1enCIMIDJpOXEaBJ9HqtIhVwHGyeNrposc0O7S6rgnWyLUMOuIUdRG0FUZ/DfNB7zPdQ40ozRmSylc2utqFsKIudTsCrtbaoJ0rX8j7vyv9m8niy9aXTWDYupUpJwuJZ+rCpyeU/YoeqMOvRlntMzoxW+XmK3qbPxLrvD3x4xGfO/Z9MWFjdeaurs90mfmG3dFsmaF497wvujvbeIXx1YXGgIbR0afWD2frEb23wWwpfKiwf/nn1huWHt4tfvq54YOuKNr3G9p2F8x1tq5bu3D/WfHDrirJR5/gmlLx23bkX1UdTAUfLp0fPndwv30hOx4EuOUDHHgU7pW3nr7K286Hdqb2pt1MkxcSpFVOpMGI+Tsk6LCSwsgUHQg3mR0E5BDBa2kY2mOI4HncEA8SMIm7KnNEoL5ipKI1AlKVQOMyrqJUqQXQ86ZJbwjJRTjIHVabCkWPYysmJWuSQpjY6uw+ADkasxQmn9xSUnGcmjy5wbBilXQJ4+Hs7BqNtoy/6Re60PoN/lvGUweCePn/trjXd331q8oes92DTWtp5kLliuvPgvpkIGCLbmRwFy8f/rDYeZi+qzbklt/F/hPI3WPm/4Cdnyius/OenlcvxBi0/caqc9QW+Tk4qVWDhd0p6finuCJms4vylGFETN+tN4lJks9uXNAcDudwSu52m4/2BnC0AXznjEl4TsKNgs0JILm7rkXhNZ6eSdfsKrKtMQh6QWz3rKaxI2tySgJ13Fo16y3QG3iIgjg/GmsMZOnJkTBD0MZaVdotsazSzLVWOWIwPq47IgpUcJn6A53iafecp6/B8WK93emgi3g1yd9JE/LI0TcSn05lkEmy/fyyTKXY9JnMFklAPhJ5tbUVJWkz76IqyjcvJeJY3AVo/lZk/MzE/KwCdnZmXU/Lvss7OM9Lye4xPte8xCu1PtU8n4+1y8n1pLRmPasl425nJeOAONHo2FyzvRml27axZerr5mA5VOgSCe14fuj8RlBPwc1Pl6IZdPq632jaPJuqfWay0fk/i1qXjfk097V1Nr19kczmccxpS3OIeqfjdFRtbdRrLw5W5Ql/fvJbohsuv22RTdPfhHxe7yzu2L95aZ2xrip3XNHZDJ9eXHFyxeoFDCFgC/t7Ojc2mqLejKd9W8gf8AXcDy8NNPYFj+G1VyBLX/xohs9J48gGE4pKwTbtLe6uOcBhFHVqTpKvl3TnsRU2FQhqnC4Vhptvl6r2KHPmlJa64AK5X6b+GwY8hiJw5nE1IiXsSZDBRp4LgLz1cKMDvHaneyzWQE/B736W/p/8anG04BL9jNNvoWYWC/Fyf8Dz4/UvZ7ysVV9KYBK67lF6HdNAidaLXDhrVFg/1mSfGTGbRDFvJCDsGOhDISD/Aqu4/6HQaLQYIQO4fGzBj82PkVWjK349ou+qFA8it6tCTcRSCiOQSiGJehF+5CFzUtcgGjgvuYLPphXHyqQNGox42kmmfZb/lCQvJWLDFgjCEmJ89qKLji1SPkr1w/e1w/UsPujFE+ZMn0+53WVfR6DDovJwypKrscU/0LR16QPJ4H9jtWeUSqp6Jk8M0rMyxKJ8qKErjsJkOumKL4RAVXdTaWbLCJ9cw+UXOqPObSoN9JeH8v1v28CVfHLxty5HNIGmhO+ORfr38yKFq35O99255dvAb1XOfHXmB4c1wsyj1S2u4Lj1NrrfjZ2sSyMUbVTUJsOuWcsOz5HT7tJwEp+90eX6i81AZxxQ5ZXiWPu1VzEf1ko7Dg3W76/bW3VPHUyka6hLwFBw2JfcluSRqAu1iKsZ+C8e4BuW+2m/BPaZeUTyFopKTww6zWa2ml1ngX9CyDyTFW+BqdvnMs/5119fq0DULu72K81HHAQ7HWQNHaxSF+GB8JE52x0/EufGp9w8xTMFk6HGd3iiaslJ2X5Zk4dZpVrPR9Km6DSv/78yzAY6K91BeEjgsCYMCJ+PJYQ+9k5neyRP0SJ7dnn2etzxKz8z9Ztf1b3i/Wt3HpuuuMHMH4UAI6s5SQDaXnALSgP9A0QhTpDQDbgb3selnUZixb1pL9Ho0S+c+2Xkog3mloPw9PMtdrG5fIUeVAdT0IAHIn5V82SycSzhTs9Q82LyteVfzE83PN6uaJa9fbEZN6ZpIa7+3XfkpS9z4Pr2P6VKElPeh3EGecLvTeHzqJcmVThsMEnzfltqX4lKSxSmmaN4gBfehN4I7jRZm7nWHCvTb+F/yM8G95qOBh+DSCNzqWkkfCcCtCBeWWgs0YyPVZZrFMH0oIYxReFt4d3hveH/4ibDSFA6FB8Nvh0+EFWGQw+gOhuQsWbD6q8wz9b+d3KgsoiKr/z9L0VJJrn9LtkVqIaaWEGwGW3a1PN/yVouqhf5iC4Vh9AwcfinjICRMO1FO8QzgsXPqOeXNaPSAgs/UmgeEezsDtflHqTMTNpslBd8k1SXEJsnmEE1Nu5o4U1OwSWoiUhNuIlxcgtZGXIom4MPmER+I40p8W5xD8e3xt+Mkfqpq8k6tirN0YTaetyMP4NnC6viKVFcfY2AmJY9f3Jf8TZLbltyVfCJJTMlQcjD5fPKtpCIp/8C0AQNu2epmfjffAvr1oWz/6A+4iFYcIlkQKRAgVeR4g0i3B4MRcXcOqvqgFM/leB4spUWyOMRgS6Zld8veFt7Ugk0tQYbsNsBW2ULJYlSuBK1LWvZ1fJbn4Pcma5zHT+uzyxuYzbWf6LyPPP+X0Al0D7p5LGTERkBlzGwVDTQMNMEOKVoCIifBBy5SbYu1FUaKDxS5vUUMAXwxVNxW3FU8WnyheKKoNhdzek4Ks7u8LRngavx8AZsKwQLHMjfGBT1iQfIE4cPiEgtU96n6pEcpfwHC1G+N0npMrTmtHl9i9dA9jLUeh1yNGjd9kvMQma4vakZlNAc/dJgG7mMghBJ1FFbYyQvwIdIPEjIIIhtS69YI4ucc33b9kZBl7i1urqB92PG09mkd7x6f+oVkdHlEUe0Mim1SKCy2jZNvSsKcOWJLvkC/F6T6lFiAwkMlSYDfoSN+j47BAbaFY2V6gW5XHmfz+/Mn8iQvJ7Z0Yj4fUmfVnDplijcfkWOJsQq0q46Qp1GMvDEWCgQ8j5BnINqwkMcOmM2mI+QYspHzJF07/eF2+sPtR8g1qJXSMVSotTVXpEeK9EhxnFx9QGSKSZ8mV3uaHBRLhn0toJrwraWF16NHyEuoghrJVyWB5/UNnnbPQg+JewIWS2ycvDbmDAT0j5KvQTj/UzQX229iATrtjzaXy2xMgPBubTBMOg2BC4vK07CBpjaEKLS/GiL54QobHz7M8sGT6XSOnSJHMenmLKLKwZrgtBUuNwCLJTZwlg/nSk6FKoTMoqVEp4VYwnSZyLyKvk+BLRnbhhWzQh7+yrsf2K0mhnc/vxevxF3rH7RUbxypvlb9wRNfdQxfdXUjrsReWHLHl9vbUi2NRLFu19erxaHrer42fFX3rhXfWI5jW75QabX1FW64+XvPvGIJneRwPbb+Mz53MFrBlzqVuvdVeo01a1hQHP9m5bMrv9+9p3rv95c+gKbjTaqjyI78KIz+/TDyyaGml+qeC3acNMp00Y9V/C8VnIvGo0EadIbDLp/TzYJOL/bSoNPJgk4/CzoN4+SfxlRarapDS16Hu08HniEIPANy4BkIODw08HS5HDTw1Ph8+FXyqpWz0oaN1S5aZUV2g9LDh5VotdCyhNgzCrHnuzRdUqb2SaV5KvacbKf554m+JUM08jwj8ETpYRZ71iJPKhh5/TOHk74ra7ZAsn/8LHfsqvPWrPSk60t7VnRevaj9kr6BgerxM+LRa0vNCs11V0oLWq5YljNXpdlRaS1uZPhCXLr1o9xMfRBuQJ+nPgg9g3vR7ZLdRIIkQwhPTK1CKx2uIJULrdQQsqLYyjpUgLKF1lBrtnWwlX+gFQdbd7W+3UrGp96R5rS2AoULhpDhqIEgg2DYbdhj3Gu43XiP4QGDmifBSqbCoYpQeb5yosJXOBwsZUqcUHq+dKJEStSPMCcFbaMa5VGGH2ZNpVoMfBqf3Y5dNf52e8Lx02LqT3IeumBqDfc4/xL491SN5z8v86PJ61Sc4lG0BXzk48ofzzpvUHECJcZw1gue65WH5bNZhKeBCC8I0R0nR3bU08r3uIDeQ+UFP/toLW7ZrJRQG8R1NK93UGcUd9ObPSn5vF5EA0YUEAK7A3sDvCkQDEiBwcCJgCIgQ0Rd33SMMsDuG56+L8Ry69ElqFVKc3jEtd3FIZdzPr2dS5IKJlfGNeBa7+LpzvOu37j4/bDhXKccOGtjIu3UxeQryuuhTfhl9hv0++UsJm2oxaTd8OP52rMf0BjF8ak3JVftwU0+jHwh36Bvu2+v7wGf0jf90PIz03eT45hKrXgazccWqbPN5XSLHgEvaF7ZzLW6IEJw2ZP2oqVYV4wf6v6R85j/R9FXoy/X/bxO3+PYZN1pvTxxU/ymxB2O+9XjDo3TgqVxckjSVCro5iAOujXMkfqDokaDtCEtp9UiN3UOLrJT0qA8zmvSqAE9CmxQAjbQUJGxk7Vao3Kc3CaZTXBO3h2UQhExKFFpdghkH3KTCWQkv6bLgADz96AK+Qz4GIl8EXWROw+2SxqX2D6OIzdl0pMnofXpEn7rmZxgbJ0ZnnCztUzTyFWZaBfazXSKKG2z5mn/1LA5n3G/C9wwOjycxhDZ4Fyp9qYzVW19i9pfO5sUoZxeFsMJHG6W19FI2FTKehyRVzZzMn7PE8fFpRVNxe766GJri9HWURruu2hkw0XX9F+M7b5VHZdtau7t3PuZvrV9A6nuSy6vTlZ//Mr65eV57QnnF5/hCgq101vwDjqiC+2VhefWtzbGU5H6utivw4lAymxSOl2h+eK29RGxeqKjsLJp6P5zVvV2fm547FOpxX2pkQU0N0fjyncU30UxdJPkuJ3HLRZcsNwfGncQjeZWLdZqSU0sowdiMVJz5VJAI9ndTBrE6Kbou92JWaJ4HCRhBEkQcjfLAiSAiX87MUn9J4DplpdAojiDA2UYD+czAC11k9Ot/Y/CGpmebEJTS+98+Ap3SyIWyJdbQqvMOQCutVNckbxeMbCxddmCDZ1buynrZqK+ZEND3ZC13EvBSYY9USH3a0/IFTFr5q3rv363vEYbYMCvAD0vo1ekNo8FL8ivzHMuZ9JZtBXjxfofuY8FfxR7NfZy/OdxXY9rk32n/fL6m5I31d/hul877tI4bfjmCI54ddMqrdMhfUjP6fXYS7HzMJUu4IKuETfhR2sOTldTaZ1OrxfUskrDOQVvhOIYoThGwCfuQ14AUgCVbgKFboPH1d8EYH5CpZX1FdSVmPN/mb6G53/3z1NQivufr5asL4jxjYqg+awvqPevZpxjgy8PcvsW48WPkKPIihaR3xwcXDCygFvwCHmKJWgPHnC5/2daelSmJbj+85K+p8f9t2KnZX8lO2GhXXgXfYSjajENy6YNn6x9mxhl9vW35S7MlusvsEv/Gh4jj7/89b3LI8s3bbvlr6U0/rm3Bnq7y1+LtHa194JOyfym/DnwWzM6fgbDHcu8nOH2NeAGWT/SVD/iI3EuLutHghyUdC732Xhw2ojToBLhRML9UTrM/wk6zJ+VDoV2FxXnLEqcFZ2eIchPzpRklow+AWuunJHEJ+JP/nunwS3jza8AGy6jeTgkzf2L2PRY18td3D4JS7JcKlQurSOtXKsslzZy8JDH/RdQboV8fqytTb7oz6beBR9LvTXBnYV+P16Afy0rzza9P5ehuedPE/Kfb3CKN2dJHeLO+uq9lLchjr9mOpfN4njCJZcPtedn53WoLcJ5n5L7OtbKZyGx1HpGnwjVITjv2ll9IoRT9vT1F2bl0GV/EZ7+XdNOolc+ht4/QLjltCE0t1tcXptPsZzlJYwWcWD50eUvLCdoeXY5Nz71oiQuXz44KPWoBYt498I7e7818PDA07annf/X9YOBY0t+Yn+t55W+39o/WPD7HhMZkvQmcf8Q5oboTZdNiXR7qH9AHJIWFuj+gblsM9bWzg5J1lxBREN4YAijocGhkSEyhHvGp3aPrZ4Se+h581fJW7Eib90JuoWmLDyM0IOf7Hmx52QP6YGwfAfLHdTygmx3NF0AKk8Py02vWn7wHYbFp2QsEAIs/guwYNmRuV0sSyKF9RYxlNudeyB3NMejHEa5e2CfoNxgbiT3du5ETkHbNulcrrlZujJxY/wziT3ZuxLfanq46QeuHzQdy76WeKnp9wkDKTEwSpgr1cAo1cAoARglGYxSDYzSDBglPFDCqDRYGoFmJE7UwEjUwEjUwEjUwEjMgJHATyZeTJxMkMTHgkHboXLWdCbfDzoUrukQxWMQ8PgPwINhPXcew1wSqE70HO15oYegHgz/xqeekfI9PV1d0pVtn2nb0/0V++2uO9q+1flw5zHHU+4feH7Qeaz7tbaXOn/f9sc5ZjbLXdzfh7m+Ggx9NRj6AIY+GYa+Ggx9MzD04YE+TFdMGukjfbitBkNbDYa2GgxtNRjaZmBow0+2vdh2so20/UkYZBTAPuZOXccvI9+F9uFDaOa7chO0Dx+qtQ+Hph5AZWgfhliqt16kW8mrM4h7Q3gktDv0doiYQkF1gLZzg6EgF5zugBqd/g2CY2Sp4n3A+bPsngMIVf8VRR9kmdIDGis0Oa+X9IVCMChxrZIuIraipjRrZMo2DPbEXcLH4Rmfl/1HdYL1a+pRAJ0vmZzIJUDL12qQfNBcpZ2MkiZkUgVVGRVRHSEN4FPzD0kohFXjZFzShUzqjJpTuwQna6pg3HITyky8+Ww+MwzxFHZlhBc8kx/QfbZAgOfZ488N55qzM12MbGpsbalboFYn86OO6Z5Gc2Fwmdd6uCVZ7G7ztTsbzbGvUALtbPbP+fXIpYP3ToaShZG+LX3RdDxlz8bqQqw+a7m9JImgdY1ulJwJlNye3J0kyai/wW6xplVtKk5FNOPkdsl/gfMq5y1O4kREIByx2/Uoqz8awiGN3moxjpMXJYM+Ka+T5PQp9L5HqFdDelbFFyaE181lqIsw+Rx9I8cwRBhHYfvscHl4ApzSS8eFf52uazRit1FPUlKmsex/nGx4eqnYhs9S9725o/VL6u2GwVtXr76yp9LQM9+mOGfwouRdp8Pw1Y1PnnvpfVjoaLna8rPtW3uvW3HOhzeeCQedfMv05YsQj4noMcl1oeVCJ/dD/lWes1EOdifiKo8nGAqNk8sli8pjU6k8oZgn6Ab/mDObdUfIMyhHXX4gJGZzeDswGZfLJcbJ0Ycrbux2o+CjZDuK1VqpgkdlDgUlUOdgEJUzOPMYuQeZaQiGith8k/DvmYlhNxtrZS7TZSAm6KuEh+lspNH0pJsON7XIoy/2GJtctUEW7U+1syETaBjX3LGSvuQng+mQRgt1xxUsr6liZU4b0+NyPEbXwyRLP10XaE0Whe54KWb1X91f97mgW4rPLxASbRxxxlypT1evsYUspbBLsM2POLI4ZvIvvnB8WTSvdAFZeXEw4k176oNGvyG+c/nk3q+IERy70qTxu21mh84ouGmudipH7uavRvUoBy3G3x1GzVOvjHniYjPtFLE56fZ3ksHlFi8UrhbuLH6nyHvoEZ1RzNBsrj0YF9X6REuxhaiFO83fMZNMK2apRW9QbB0nzxw0lUo88o+TH0nmwcYTjVxj4z1ZnM3GbPXW+lqK4CBvUcfC2SPkdjbO3V0nuukAOJMVYuNUqXaz0ji5Y8xisabGyd0HwuE8bMbUaivL2s9BVmyBeOtdC0vc0lHZE2lLbXicmS7OQgOuXI4GyqDj+XwGjg/TwW7ATWhYzrUrVbVZRWxpUq4QlRXewpZkkA/MxW04JtaSvFa6XCld4JTc/awzm6mri+iUzlRPy+d++O7qYkvFvW15XyUfCzXlNi+8Mv9s9fy4zTOveefKlLT4S8IdQwFgA95u89QnGtzStatw7DksaI0K3HjzZZtXLLt06eqUXnXYs2j0qmR58qaWXHtg6AaWZ5tXXancxRWQB82VXHaXwSyqtbhsuMpwi4G02LDG7rZzJhrEChDEusmLBzkk+JzKzHHhhaNAb5WJ5uwwxJOjaQUJM51kESQK583RkIpXsfUNlLsm/7jtUrcPc9a0u3sYf4Mb/9X71U+/Wf3l65etU6y4t/p7oxCaP/Jy/LxevKh6Ijvnm0MlP/AzezZSBX7/vMzvZOmHb6O6wwhPNUt2r9dolCDOh7b5dnAX+0InQnyollGV+xjPJTvxMf55QaW/FdTiJKvvuVO78DH0GiLovIOEcJim66+TtByn4DmOwBnj5NsHiESoloTjItu6gvLWaGZbSafSiiGShbMIQRnmAhFbB6bspoOqMOP32pfmbEyVKOFjV/7yqvVvX/0Oey4H+SbnU8QEmiVGfG9tDYE1nA+eS4WeOYyUYAkai0fkBPhQUIvR6M0iR7s6lNRKmugSO3gXuhVxApvpSpBSQbbzu3kuyGf4Ck94xGEd4XgIXLFinNwvmeBppWhKJBLcidBq3n9AJalq1VTVqqmqVVM1U01VFs4iqtnVnCw/PV1h9ipCTFe3OT48XC7/hH3CeaznKVbrrOB8tQ6Jy2o9DzIGo4DBKwLrnecnWQ7GUb2UYUCQDj1+UCmYPKKWVR5Q0NHeHW1tjJGGgmCGHQUtVbJDSo2O9vggBTYQxRHyKlJBDTUaVtH/QZ569Sl5cuPk2jF4IjXt9VEqediMabUGvdky04czcZrMwe19APWfqK3SJI8bSjOh1+qPV29+dAv+FABwBIC45oXNz1bHAIUtgIYch5gBCyfD4qszWJgBCyfTBx16kmkErbiC9bbCDqZ15tgH7ezS0KrrdCBsQvdMMyDg/1nMRqg9UgmqkIqkiUoL9T+gltTjcv+XWo0oBAc4DlEklMrTkKgtf4SoApxCZBqOWn8WwyQ2e/CUc1YH1WVnjJF6kSzlhhWvCfIoGTZOe+pFOq6JYWHCLxxGmpp1GKh1MHuYsRX1tK0YXDU1qaF2hgUdohqj1+hYc7y1c564TbdLx72tO6HjkE7QhXRET3SSxmBUmwwmCY6PmLabuN+YpkycyRQ0ZUxw3GSQDPRyrRMehVNhJaKjHCV69ja0C3FvoxMgR0QNFM5GkpJTEDqqk96N385zv+GneM7EU4OF48A+ZoFTKpCKKiyW6PIFB+GRMa84pcGSw2IX6UoaHO2B49yEqA0atU5Lz9BL+tolepOaWnzIKBmlpmbRKAUj8AEe1mQMGrmKccC43nirkTeiDAvka9T19PQOSE54GkS4Y7rgqVlHKLdljtOjw2wRq7JL+Inn9O9PMa34U+fIbQbGEac0gzhLTrqLX6lpxyrZXh6e0ZDvyDazhdnHF6aa8LfQMeAKFbIfUvIEcyoe2Dj/7PSKeSVz1EwTF79af2T9+mPV8/Cd1fNke+sin8O/UDwl0FEniP8Pdr+u6r34F4x7VOh8sDdy/8OIxx7C/7kEoqAGpFLVeERe7WTiDNKYfImaiOwarFBrvAkY4qYjmx9l5PDfI3SCAjznfPQfeAkXFFSKxQj9cScrW0x+wG1VDgq0F2946uusbHn1m9xlOMfKzv3Drun8BLS33ob21lx5PBVuUKnRkjHwCAvpI6c0JnHvwnsWHl1IlAsXOkQ6sAr1P9B/tJ8M9O/u39f/fP9b/Sf6lf2I1vBhX0iE8Jkw98q66modjDPjg96hY7f0V9XGbiWV96G2MSIPtjuoMYhHs6DQ35Nc2ZTRJUF5hg7gydAhm9sy+zJcht44Peuu6H/xvkCml5C7lWXApovFFb1475SA7BI4TFRst9EBW410CO50HzA7X7F8+nzjB3jd1B0odBio6R3JnIzZvBInJXAlsZ6OxU2wvszpGET+rVtmfusijnb8eOi1L0n6VAx+jUOJEDSsaPMWrpq55jPT1+i/gs9XfB/1HCBcPau2URTqodq/OFRfz0aXpeSWMxSnMEplUpXU+hRPVzbdlTqaeiGlSJ3qvB2dHn/FfoO8DW3fJ9DZ6vjfp9WxXq4jHTW2Pn5PbcCYXEewGG21n9/GdULM34ia8RclE9IK2r1aolEa4xqzWE+TCB6nW1TFnLFEjDhTDahRaAw1kjBpTEtplhLdfK6YloY2sNlKkmvxYvjmodMsm7KoWWgONcO5zVJmnPw/yasIoiCN+oKSQRBNwWAwE9wVfCuosJAgVVWLjTa5vOPkmOQDUqQnrddv0/9GP6Xnn9e/pedMegiN9PZxcuhAyFZPm7ISa7I1NWeyTU1SXUlskrLZxnRDKkW/pKSGhgaBEGU0KmkNoikajHICiUIT5M4DSknJ7F9jF7cpdyk5JcrbnmAdK3ZyK3KSO5GA3TdlJmiPinDU9fSw7DEnn6IOU44TwY1mPMdlYsy5ZnbZyoCTL9GeGOpdR3fMRFyZNGLuFtHLK4xYqa+dJhf5e3OWnkLXE2Rtbrm5oawtclVrdTvyIbrSQZR1q0ADHFMepgNLti1fulEw+xdO7r+nf/X8hu0t90lzNnBL716rWHDDyi3Ltk++EFlXdzn8xzEn1xgr9y1pu6049+/2fXnN11L/cX1PQ2q5UR3bdXdL54dH57vmXwX//6zx5p/svFr/sTwOveswUp+RnmHjwB+SkAGrnjhtaDmm2Xg2/nt2TmZWIiaA7aeN7549ppv5Cg/87u8U/4YCqAONSPXFYDDfnqyrS7d73G5kb4e/XTpBodUqitmWZDQo1Xm0Op3bYzsy3Rcw+VyOTj1/843c8fybx/OYvcA0Z5Hfj5iXF1HNCc/CB32sCHsZYC1F5MdUcLMyRuytxbTNJbf8i+wtmkoVfROGUsVepMn9rrr2MrHVa2y6uNXp9TkzWNIGhOJgn9c3X2PSul6hr87yuU2GTsnq1BibrRaLXpvN2g04NnLhH7F/Q9Gd+8PAwNrP/9OLgx1dWW/l1yvWrjnMXR8yadWdEZPJYAmaDGHzCrdNcDrdGqXWQEd5AKfUcLIo9d9jPEHAJ21SfBHl0Up0Adop+ReJ4sKlc8plaenSTFMTSqUuCttHLhiqC6rDagPNOlkv2AzfhoYyi+b3z2kRV5SbMvWnUHwzN42gOZ9547jwZm4CnH8+fzyff/04C1TydHHaM8BkL3gz4unMyUzPx1zMFqqTkyd/AmF5leTTIVawVr7c8cXemcZvql5cF/A324pCpGBtqbP5rk5kNZZ5CwKeirVI39faOOKIu1I4Oy2K9lmiMBqjldDpspg8nitG9Da1LRoL6RyesAPHTMZi/MLxVLs5r3SpdbzK4r31S2Fv2hCxBX0+lqD5ciHy8fJKNcwW2I9cPo/WqnZqjWq10uAw1/KrVF4gv+8z+YGPUGxU9KIGNIjWoOukxLzGxs6+Yi5X7utLJhIoGh3GEcuSIa3GPTSvsqDY3DiQSySTwJQvHjhnSYQKVI8sNhvSgG0YjdCiACnSF/bKr2YTJnOv01U+T5nFG8/mQKjUMs4mSqX8hmsmJZZaqb1FVE6w+PGfJ0Jce6GMI6/YWBVdl375i0s3bzieunhe64IN60evSPlyA+XAvL6RJaUWvPFsQjMZo3PPEFq17F9uclu0/Z04dsvN3y6IX2/tcdmKHV9QhitDLV/9/O1bL7mz9LESElKNsyU0eeffGxw+U11m2l9TWYBs9s/6/gpw5n46/w1imsur+2fKXz6t/B9nXV8rh5jm+qmb/6dy5TUz97mITqn4uHLEs5jgYtCVMlqLRtBmdIckDq9fv2ETn9RGl7S29q/sqlTmr1xZEEWU3ZSMZrPR5CbevsXj9frtGzdvXjcyYo6rUJjqjGBe0ndO19zWNRWxkPF6PJkZBqDaIrw+wwIZlo9gWnIcszcO0XlqmUyNVWepj3Cc/oUClpNmc8bolEdmwzUnORfP8pJpLLMETdj9OdQ741IvHl1wTn8l7BXULmPv5APUrzoWl6cd64YFHR0rGwbj4bPq1Ud4udo7438NWs6gVUStbQvr5/tvK8756t/vbbqqH7zwwjTzwtcN9Lf4Y5+QtP+wquau6Xg+WX6gX4dm+kVbFVuFOPXGglL/aG3dHe2UbUbO10rxs4lXli6xr2PCjZ1FqlmQavZ0qb5xulRPE+fZpPm/LMi/rQD/xnKTx1/aavI6MjMWAuSFnKgVXShl1CqVgWRcroZC2O+vK8CTOI2kYDQWCGnHuC1T3xz2ucp+q0qttliJ4ZSPzZ0eqpgxm/+Z+Uigwr6e1psVwM4/K0zhW/+4mzPWADQaMP7uNJi36Wpgxs4OJhZqQDXeOHQKsvv8Nci0HxefBKp38we5TovS0CxjNrVmZl7jk4eRZep3Y2dObDSfNrHx42Y0PsRmNGo/MqNRODWF0Zy1yJMYeTaJUe5fPMskRvvZJjH+yfmLf3Ly4ukTF2spydMnLdZSk/LckNp8xcflOSCKy/Hzaju08lagjfjuw8g/9fZYsE5soAg1ZsQs3do8YmPtew9FzBmKiLdH7oxxUW1as4GsVjidxids2DZOvn/QK0Fb1ssWJnHJW0eAbR+O1Iler3F1h5F8DxBNkw/RbqQg/4g0KEy+j4xkEmnIf0rGZZIkqYyiJJX7CgPLOjTkQThvgOyHa3Lkt6gP7giH+55g5fOhvEy2QYv5xrEXKrhyhJxE7eT9sd5CofcxciPqI++jJnQOuRHuu6ypSRtVJjYMk5XISfvVVWoRHjxsPkJupnMDJH0sIwYCxoSksoqJcbLn4LAk2MRhWgeo+TAI/7/RSrIHcDOSD5CS/A4aLJmbMiffFSY/SNOFHulcAOqs0tMTraENl2ezs8vujAtkzlah8UykT3rgs7bUiUeonpwQJjwfeibkmdrpiVF5JY6y/JoAtCPNEq4YbIsSoVLF+ghL8qpfzAJrllcsnXo1HqGTriO17sQ4W7jDJnca0i7F6RdPgB4R1lnFBgYV8fMOh8lM+BVNrQtW1tlsVrvFo9LZmiJxlXqeFNJYEg2iNx7w+POWgNVmDUVTKaPBzlssaY/eYlcr9L64w2LnVfVOu1ZvUQQMqp/EOqN6uwFO6CoG6tpjfoiQGxYESl0pczRsawrpXd5MphCvXtqXLeoNEWuoJefJhdXqOr0j2uJepGzWBXP1DUprM65zxc16i03ppT2uaL5iK35Q9S+ons5ewi00p8H0NE31tC4uz2HSwOOWBZNdFGlpriT3R9LSZlraUCtlc050oNNWqnhWK11yiOpY4HGmY26mezry2wOqSAKUgJZFWBlPHgLtSpHvj6EG3PAYlGVBkyXURH55oKUpN04PiFh8HA60wIEiKGqO3HugWEyNk3sf3tWEm5qM1nGqusAXVHWNoLp+lcpPVTcAqotQnNz4EIThKD+OozexBS5BnWhnMqjTyVE6z3+0xh7AFKdNP5msfavKukZVbjINClbL0bIJKWx189laUvpYNVHRbAMcd9a2+EHQAnPYbLVRLVArjHbebE17DGa7hp9WA5O46ofpZS/nV8On6tpF2YJBH7EGW5rdfksdFbEz3OJdCCIO5eobVa6Gl5oaoksb6iPRTGPdknR9lMYi84GfHlQNIRXI+b8Og0tkUsbjwOMgZcW0PFVUnlxNnlG6DdEVCqgAOMwdAQEoyfcflnjJGxL5cfKQZGjyUmF7vda4KZWpsUyKSVUPLBOXNSAus0wYyq0gPESlxmOed3iZ1DzYQ6XmAKnFTKYYlVocpNYMCnDjgUymmcrsTAJgEvsoC8i8v6qa9kx8MDwxLSNZQNOwfzJB4XsB9cal78nikY2UiecjVqoaamqKDqbqI3eB8VHRUOOrieYM62O+QmKy+DE4wF60AncfRlFZGq6ab2iftiMT70DL/MH+x8khRF+/8gfAMEjn1DXQKVz/IGkRnAbw6nTqI+T3cOs/SsaeJpEKRBQbKsmunppAuphAYiCQiiyQymOsvBXKG8g2ycSbkHXZEn+fWzZdStpLKGkvqZH2kieAs/uAsyUw49+BEX9wcDdCmbDI5JfHeSq/DMhvbjI5l8qvAvILowUgv56e8Dj2fVR+IC3Pr056apQ/TfQfK1Gh+m7ODSzvEibSlOPNM7TOxBuZHvERT9BISn5NPaNz1cxgg08m90SNxx3OuRg/GE2oo2Vne4vRa1oUzLY6deYFjf6MlthCSu3HacYpw10ScKiUtihRKZ/TcNpmY1yjjpicYYfJ6Uwvr/fbnaqoSWf++7OrTZ8qR9WmUWlrft+eNGrsEIJaTtnyDsbZP5th7P9VTn68xslNYL2pP4NzDwDnMuvNnd16J89GrxOz6PUvoVZGqTOO9ew2awIybThH5evLFGruEsg0qtEA9OGSp/eUxf4CSHQwnYwy3Hcyu9WiPNohzdXpmrPJhNvtC/kTGg6piEJhSWSbm5M+vz+p0hAukWxQW/DvAB+TqT+Kg9FMtBIldMNFHShzfHTHDnBEw6NvvJl7M/cGe2sU/Y/Za6Tyx3NygicjvPEmfLJ3m7AVlYvQavikQQmOeP18xOpL3CpDYrd8bKyhyhX7+Ji5e168+fKTLIqos4TKEEWENLJCevoYKsm00pqZ7oPC31BmLHFFG81v6J+cmqi+PFOenCn/AZQPz5RnZ8qfgvLHoa3BsTVgfiOvASOoFPOnHsVWKM+ht/FnVD8U4opIrfxXaAKRqePVxdw6JV3LZxhdhOZLoTVGtbVjaMkF6ZAkuVtCC5csc8XXdaOs0WDY7HZJQFQ0fgRwj5vLbx6nozLyb0DjLSO8ThOj0JymTWSW+6Rv3iKJwlxCm8aWGBvNTdvLlAzY6wCNhOJuJLQJJ087hf95ljidy5Xoy71xKQpXwL8AjkVopMmSnk2YWzdwffGrS5wxFbF6w4IQ9lqIoa/tG2jq/K6usFYgnNFsKkY8DVG3Wu2KNnpDRUGjVxHM6dXOUPDCldW5qojVSNQCh9UWtxBIcjw08zxRtWpuLFbBCVtYow7b9TaLUaGNVhenNpT3vVq5oTNaSoWNTn0wmY9c8fp52HNVU98NNxyr3NDVKDqcMV8iZTAmY56QXef0x9zlC/JfWz387cXEX7mm3ZofbY23NkZNoaHOebdI827tm7vM61+1v04whrVGs9IUk+e/Z0AeR2fk0SOFu3ONLQs6Vmywq8H8Q+r+Fb1Jz7pcPr9ljSRsQVIiiag4MvRd1yCUs0nkdZCIFaCk2YhSsYlLsBW3uIT8GvW5WM5UxxMF3gr4B4jTbiRMUPQD03eqs1OiVEogA3rMhPNA6FQihL4RrAlnVl4YDDnVeg4TlV4jFEPexqhbpfJEGzyRosls5IigDXd1nY+mvtHWZyAWb8gMQrMSVcy55KvF6wfwk+pKLDZXpY56IEjnuWRAcFvUmBPUxGiNVH/himoVRotNbw+rNeHq5Yu/Pbz6a/kLyu6Y36mzhzyxpNGQSvhiTofY2HVD5dgNN/Q1XVV977zXr4jkk0E9NKhSpWjnDZVX95U3pMh8aZXfu2xu363zpFvmdQ6FTNFGkM1o3tp+DW6KmZRmozZsFOpY270JfUd5s/KbQtw8TucoKyIKG+23tKzjMlNRZDzEkwckY1h8AGVodxFGuan1qm8qXgbZfUlK9C9dNTCwdtUqNOfC7osu2jrSnU2nEsGoO1HQmIzZVQP9ZOnatSMQeL9zIJ0egY2k7e68aM6ciy6KRhOPkHeQB5nIO4eMnoJGg7EHyYYnvD5Re0MeiDgHe9QDHHeC3J/NlcvUAoXngO6OW+iaomXKf2yH9UoYOWZNxEnANOFfmGWyi6U8mFYYhGyFQ/BPtln6tk4V3SWlBHwNKOw29tohlXxSXrW4+nLrnhuvSG0+12hvn7+orie+emjQ502F3drqVWIlotOCcreH8SbleedJC4bLHl5lcNQFNOLwZzfkL2tt2LRlc9PcTY6GdMrRcO6FWws7oxV/YtWqpXPjdalNO359YeuVOy9uchebU/pdOEZ4Na8z6YwBn0td/akikim5XaV5K4r2+ta61LKWWPzuR/y4PvbZf3h89dzh3lZP01BPs5on2Bx0Gi0dm3pyQrirPW9ZsP6WuDraVBSbhPbtZY2u0KgRu/vBa7kEDlmAJ+9TvKYs4X58Ib4Tfxsfwk/jn+D3OYGr45JcjmvnJG4Bt5Qb4jZCS5sAZHSuGF0Dm7aBrbUXwrNkiFO2G3Y8SB2Ok9oKtUG5aUyhjIYp5U2/ItXhZIkqOvMM7LJEX1LllF8wX6J45+gOe209K8G08yEaSShpxEZvFWH9TdEa41KJUToNwxnTA57pJ+10SpTy9Ffp49XuU/tGqSGDVfYAe3cJ0xa2wmYpzg6d8pJAw/AD03lP+kwlecVT+WutJC7OlMjJUriBPEi4FInL44nhRtimqlFSiTpbxjhyxsA+Uz/6u+FEIZxjLx8ssXHHMh6OU3DYKcr0pY/AbeBxKMTsQUkJz96nTqT2RlGVHBEl2DqisuPP58Dr048Atp52UH62WkgAGyvYj8yhcgaEjjmTf4dGzaf2FFCucDgpgoTRKqs/tjlB1tSaHDn6nbSFFHqF1mjQ6RqUaqPfqBK0SsK7dVarQq9U6Hk45GgwGu2qcIMzX9TnmprncZwz0h6v/pfGrC6rVfZEMZzqduiLqWJQb5KKu9oTt365mnFeGw9pfAq91WPzFlVenSpgsyTrtEaFJtYQiec9wbQt4a9eEu0I+uYmrvd1zmnWOeud5pAxGOUPOKoHRJ8vnu3IZlpJot5owt04qNe+jBU8cZiTgl2hW6U2a7Q2tSZotlr0a1xlu8fgjrkarln4XYNeoxKa/KGQTrC4HNkWrdmu1xUCRKswaQK83e63ezis1RgUMXDLqoiR5wKcVmVQaTVuwpuNdX7dwLx5N3VySsVOo1el0fHcj/P+zqgmnM55VAsc81oMIXO+weap667usHrs9pBgc+vUOkf1v3vwEqvGSDQ6tdEh1PE6XuszOQSFklNWv542cVyC1xkNykbuV666caJQ8TiebVB/6Jr9jXzzTlcqZHXXJYzOcujDf9PpbEaD1RXWqTmTy6RRmvychuN+rNVazILBF+b12KnW8Yr/z9x3wElR3g0/z5SdrTOzve9s37vd23Jbru7dznUOOKqAlKVItwBHjCAqolGxo9grmqgxmohyAgeKELt5NdEU0yyYEGN8Q2ISgka5ve95ZnbvjmJ93+/7fXe302925t//z/MvhIoiFZyRURP9UM3pkQpD1qBOSykVJDEotHng65bgFJWS9B4jyxvEHk+bu7TU06h2so4bTUElq9AKGruKEns4j+OzFxzVOqVJw1o01LkwTygIb6ug0uhpgzdtpEp/5ZUWjcqhd2fjTMPqRny6IChtKkNbiH7Dpg8GGXsmpdQrp5g00x+YagianQmfMZ3QchpaRXurlR798tybKq3O6+X8LhN0Wd3VdV6/2pht4R1aZ3qV02lnNXZ3dcHM6ULRmDGcN7IcmRrvfPOqajMXjcc8POOLv9ejO22R3q5WOoynmQKsr5ed8cB0UqPh1Qati6AZRunVBgI+jdFymbvRzWjNXp/botOb9Wqn263RuFitxqRXmzWP8Qb3BkZHG4y8QTmotasYHXGDUkcZjKxBVRubmzRqNQkP1PpM0WqzkYAuCt3CZmaJoZaeznC1Wm9jeT6l8VuoZE3an7y+9Dee55Qk5VWTCp7jWC9rtaOVJcGyHodSS+ud5O5Mn9LsVs7/u9LmdGhKw/sNUW4CzetZpDhMBvLYA8fvE1PR69DIxKH1LEy7TWa1P8p6SJKjLa1kqI7UGo5t8RgtKn8VY6X9BiWyX/SEMkaoiW1qXzDIUjqdyqQx1htVZt1QZ5O/CT5idHNejZMmdaUDBg/nVbvQ5vgmX9OdLqUvQhmJNxSIVdWUWj20zE0kYFFt0xJKDUCeUw6qaZL+AXgNvAVK0AYFGIARmIZNsAN7jFi81UmGtsWaMSM1gO1tSeBKuc24YbIsB5FwtZol+YvF8IgYl4IUMthylFo3S82YpZN42hsptyTMVjQbLnKNRSDSIFbJcJAUn1RpE6tFpLyQ1E5QEcnQsBplY+PE5wtHsLGPNYfPiP6LxhPodH3EpBgVwnWjUhjLe1lKwzA+iRwN6ZElPYqUDZLSBnRHubpQ/VjZjK6jZV+iXhqfwIlBlKWY1XiM0dPc+fq0MWn1De13GrTZzr7gAUrN6zws645lrIauzgyt1DBCleZ+s2DlGT5grfeaTHWOZj9pMlK1gWZ7ELkO6PYMrQ5a3ILZPKk6jija7uAcKY4T9KEITWt9ZotesCgNBl5B6QkPS7KNjNJEajle2UoxKoRtxsUoDcoqGvfSiJ7waCVXPE6QBj/nps0s3Fi0V5X2a1QwUCfmk+ozaUZnthh4XxVBcIRTo6EZUk2ShEpvUWshHKJt7jq/Ts0mfFYVa9TozByrII4piA0svwwuDk8KzkEfQmOrOl2tIoz6Y2cUHEor67SeplMr7BTBxkmi3x1N6qPMmaZgrVt3q7kqlnTqfDmHJ2xRqoyCRVU7rpg1q7pXuDPdVQ4TQ+vYeMZWzRtVeq+19JnGpP7YYGVUjElvTYeitc5QfGZE09eicmhM4yL064bo9CoNxzrq3NcpjWzhkvVnVhFKYlyrT2F3NLkV1llnr6trm6mJN7WJDSarmDpHLD1fHRfGPNfK5aku48+qa4jfm3z672gEBeQsTruRWqUXNA5NNEUZWCZqURsRT2kIdZak1aUtUBmnSYVVb+VUZl5j0LF2RqUo/d6jbzV1VXeVdqIF8ZrJqw+i2xFK5g8WD0GYX1cZ1AadSvITAsNzVZcpUsi/LmA/Qfs38gNp/QiuZYrWN+J9PUPXKFjEm1Hcw9AhOtas6e4WSTBrVi4nEqCnp7ZWhPtw2BmOPpN/AfPZNaUnNH10ECwBd4J7wY/Bq+DX4D3YJd44B8yeTUx77ec/v/fuu+5ZesstS2+++Zobv33ehas3Xrx55dXX3Lh0afvjTzzx9L6Hdu3K1+pSqVi+q0C390yY0DN1EgGnAfDHl5599h2bw298J/abl155/lnu57/82Wuv3XPX3ffee8vV11xzy7mrVy49Z8v68y6/ZePFF998Cxd5q2bqtGk1+55++oFtu/Y88Xhq9pw5+UJh0qTa1MF3ehpqsAujcdg4AgCjhiY55LHgH2nudiiNfvAsL3Jc5KlePCIjReTg6ArstMhhFml0GP2Uh3BewxNWr+GoK7TAIdfpt3+Kz+EhnreRdyuN6ryD/wlnquOjr72Kb4RPv4NO48+rab3kDOERs3fQDfF/SwfwbH7EjK1aVhr3VMhGNMn4sDSR7WgpysfqG0kixIYnNkILZZlnsWblIsHIiqYTtGSqe0izZC2X74rN2zHGKxZdckOSEXM+XDZgpXwOJBIzZeubZLApK8tKtCU3fpWkMz26CXErTj82KzV93/r40Ip8zlKIfm9d4+LvffrIt/74LU/P9GKu9NDtf57uyyWqTJ6uxOSG7ISClp68vGsW046jmS44P1fIhglCqexeZbe7Z6ShgkRM4/HyU4x+F/L6kWk39KOIO20yNSBR22DjdD7b0C23kURU71YYNUa1K+WbSNFWlTrmFGwWv4ojtfDw+g/Wl7T6+sakyuWuqkK6u6HRTBvqW1ts/kUJzsHraUeo5uhbDvucV6romrDOUdn6tyaWCkScd/IWGJo+ncvGdLTitts68tkVi2YHve03LAj3TuiLFlZGx9152bfyE+9RzxmfCfgC0VXBKo8p6XSPiwe5UDpj9VR/69sbLafx9Z0TupuNfzM3NDeabQvXfjsxtMXA8wavXkFTHWZG6xe8bl+Sr82xXr07UZvy8AlPPedSBxqFgxsPUVMoBUW62Hx7g0pp4LWESWUPZoM0Y2K1xlTU/dk1CaslODXtokz8L0c3ybilvnlOXo4h/S/KT5xNnw0YUC2aC8xkZgFDMpRAg60is4mjoZIeJO4EhflFx1uOwzB5+Hmc5odjFgIGH3H2j+75xZzoJ/AH1BOucB8cX77fOZX7QaEAJoMFgAQ0vVVUbOIgVMLj7vdLuTI7rvSW8xLnROf84p7H4COUvy/sekp6vt1UgbiAXgg0IC8GmAYhkmV4RptVMw4mypCaA7RAabYCQKu2EmOf9i2pSQZMDjlerU31x2IwiAgxIM3+0sQFpXevei1UlUh3XHYVNFHfzq8dSBYawMj3FaXvm7RTyTNqnODw8gD6WjxhJvrQV9OEmQgRpEYQt4D9gAAHFIqtDKNRbeUoqKTK3z/0U+nrHW8VHYelB4hB2VzIUUi9E8VEuvM7V34MSfQc9MIdSbFuoGmtnPNArYB30z/FI6EAlP45MgaLjlXGVOUzOL6Umg/30O+hIz3Dvyx9IOXRNcEQMZXcAYzALyJjzKzWaFhaozbsIf+AzieHpPQQWQxJIUMjIUJMWYYQU2f+uH9LVBlwe2LuC1c9im7YcdrAvDP0HbXGeePq14lNcn5F6e/wYnAar6DH/VF+7rXoGdvQs/Sipzs25rnbRp5bOoOuHUeNhz+ih3A0npSxXrn2AXpo5Nrxwx+Xfom/Z/jy8vdM+KNcr/NyeCuRK18nHS3D7UL4BP0M+s+JaF8xOnZNPzNyz4nDh4cV6NpV6Nrz6R1SXknVmGtvpXeMXCufgWAjmE8upEzAD24XdWF9vZ6Yqz9Tf6lAWgbJ50WT1yoqk1mr1aH1qrRZr1ZJMnAv+QJuxiqqlbiJH/MzB3QMki/tMDLWQfLOAQsSx4PkLaIlie4OgkqloNLCR7R7tYQW9y7dQ24DXPJwf6bYn84kEZaKOAnXfgjYksmhfrnhn7VRSsZ12P8qpdxCOcmZiWTL4UWGOmnIJgFH5rjIhVPuWjyvL70o73e0z8/fuXpCz1niFclpIaF2+uKNG4mH3w+n4l3x1Zb2juyM+TOjDdCyLD/pnVxtwOrtyuQDclz6zxBtMXjMUfu3CEAiatIr/wJ6UQVB0KLhRGgHyXJKBCCGP5XG+3HNyjqY2gOyw58MROI4Quag6EUbJK9is4TX4s7WiMlmtPCGszU1loRYHc8m9pI/BGHyoKhx5jy8PZzNedyWp8lHgYN8F7jJR0VWdIr2bNaJazY5nepBco/IetdoDmoIUYNz2Eic1jagN2U1TyPrxlwugZrzWNI4esWHc/4i1VmfqLFlfT5ndbVlL/kOcOJMaa8chWMwZysVB51SyRpc6lIzSF4j6tS416la/Tp9kCZojE+erwd7yTdBA2y6nD+C+6gV08mY/VAsY8MBKkPpZCVxWuogECv2I7xJ5xyHcQfHxliSHxqS4mFiUugSkLKnT4p5b4ZyDFl5FOqkEDIcbXnwWhznrkue1Wx1uiypa3+h5jTW35iEkMvO69qkuLG0AceNLRwT3O6o/c/kSXOve+GNqW1UwsNpmPagnZUDcGeNhozVjeTIjDcoaEHOAxieAA/Sf8Q4Bv8SNaM4TeGQg2oJ3Z+IjkjVcUhOjCL1mVGkAid5cKeM/kHyh0+K4TBQ7yf3AC/QfDUcDpLvDDid9DfFlh6h5ERcIUThw47DsaEKqiQ0gTKm/qdoktIREJqyKglNni9B06dTymgausMrocl5CjRJubPDDdS9VBrUgD64dg8SZB+JTpw4aTNZs3dV/6CaQBfyFrWDr+IvVys8OD1JjVA3Sws/GQ97BodfH6iJZ3sHh4cHojG8/kS0IFh3YBx2YBx2dMS7MKa6MKO2YEZNT8zxdiE7MZeNY0atRTjNko8OpNNmBbr7gEPAWacfiGx9e1YBOL/gJ/x+4MKoUmlwH8OXAEv+FVjI3TvM5ppKzeIJuXgvRnYDLkOMHqABI7uhIS2IUBTjCN+iMZ22kKQyiPOSLg5uCRLBoPAUeQcQgRLniWlw+i6uZzAZEdCVA16Lxb6XvBvoEe5xBq9U5e1QBglSXHYCi1QkbtFm/xgiQLv2Q7aCFK9WNDRKVcNOYlsgZ3P2ywXepNoHZg8h9fuhRkp6yGXb0kEpEG0kBhd+GbFQ9y6PR9wZfmokVLrpsqc/yLR+P79y6hN7FsLTLp201mk0hd5Ye85Q4gspiNLodWZrzws2YerdGzesvuK16MX39Z21vNuhNaWtzdXV05fB+V9EUZVabjVIX2sQVf1lDwgjrEbjuLGSTBx+TBx+TBx+vzaIiSOIicOFiUMfM2HiiJmMWkwcPCIOI5LiKhHpDn1Wrz8hPwmjPmrSVmHU4xaiOnR7K0a91SoIeiyqtTgF1Z/F+b67cL6vdmzw6P7R4FGQABDjuhxAqpekLkL88Tx+GB8+WRbLTD42hPTLUHVcbKnnCzEyGm+KI5s/F/KVPgRSXPNfJfvOgfWqJHMXjZW46jb1icISV7n8QkloAXsQjKz8v8eIQakSi2xYfJ58O0l8nUpEyX0ahteW+6YEyvHFa8vxxRy4aifLclqt7inyYcSunNwE5SRC2KnTaTmO3UtuxEjfrdYiZH9uqLD++FDhchmZZPmVTowWLp89Accn9jZZhlzF48KDq5DfJduha8uxwR9VcrvIaYpjyO+JgzwM4YoFn4hGgyN7puNMgXhF+1st4cJVdhSDYyoZWI6rZOBLJji/P1JVhQvwqDm/ieP8CoLGCfEDIoQQ1zOgye+LRhLzDUlWxf0RXyLJNdntRlycp6lSnKcJrmna1EQ0NSUHSWSGFnzQ51PeEIGRZ8g1II4gq0TUQY1UNRCNCkXEz9mrIrhcTySibKyH9bhcjx1d+CZoPalcD2akShh28XPK9qQRU5UDske7JJUL+OCfIkDSslIg4ptU8yHOkqO3Z8E7v2ZZH8W2vVPuXfb4+Ds+rf6a9X0qvUdoEdF0aIxcHER4N4I9EtYHylUZRrCsPw7Lp8KoSkQo1SGUcuWgeR6xgOZkRPEK0WDKJhUwpYAKhUrJY0bgMCNwmBE0iBGUOGZehUsljjACQs2YoPmytDshVL5SnmJsDqirHB7/4hh+oKeVw+M/O2dMUuiInBpE/HBE4v08DEs9dhR0WK5hL/e7kWqbWMHPcHSqBKnjSpqwx5U0kUp5QFiubDIg0lAq6aGSAMZggDGMsQwwEwIYhwCmRQAjTqpgIvJqCXBqmMLlRHVaEwacEQPOiAHHIcBpccck3akAV2n6fQLwjuuTNKbcyVgYHl/6ZCwgFYWxdVCOg+Zx/YEU2o8lW3u0/0QOqnZWWkz8RnSyfFZLukjcZoI6RZMJFW4ykc2k07lB8mHRPDmzILMwsyZDfdMmETszmXQul5WKBq1OX4xLgGkpyciq/2qtHupO2erhTxK8RyX2KVs8FEdkNii3dfj6LR3gN2rlkN1waP1Xb+FQevfgpnckfbei3LfBDu4UNXJvBpvdYrHKWs9+fBeGfWObMOy0Wi12uw3DWWWxfLWmC86Tmi6MwvOkngsjoCx+bquFz2+xcP3G9y84RWsF8x8u/IOkG1eU+yl8Ktkso7T73BjKtbJycxTiFFSrQ1T7Nelzv0yfkt2X+WqkmD41KZ6ywcj/hOa+Nr19dVIbqaEu01lxp0Rkn0NSX4mIrIiI/jRCRCPdOj6fUD6PSE6mj0ptUJk2hkblGv0x0gs5SOxkMHUYRqjD8bCLOM29zE3k2F2OF9kXOcpdkWnovQmClPkIkjtFbdDu1aa0hDZpjOYwwVCYYKIwigmmGhFM0O/3YIIJIjdzH3IzjVig2ZBAgxBIZa82PgmAv5qSRVktph+lkq/x5D29HjLq8Vss1Zh+nH4/j+nH+cWi7PAXSbJTcWGFuLAi+doERry8/sMLiVu/JpXRFxzc8IfPEl+D1Mp5lSn6JwhfdnA7kmnKD1UEQUBEX89UcIHO6BH9aVhWg+nPDhgZHTtJEvljhCTSAKB/y/zWSljL1GitUCODqdHKsCxNSSKNHkuN2FE5QaSNCS0fI9EwFE9JrMS96z88n7jg1BRLT8IAmXsS2Y7QLf0Tg0I3plcJ9Sayb6Kj+4rn0H5stB8I+Tjarxndp69B+3FpXxzeyKSl+rCJER5+h9wKGsGLe4AR+Q4exAAf5yBABovCYjGb60hRh2wityKWCIfduI/Wk8hGqksMkj9H1o7ejeu4cEBBnrVDrbYMkjeLOmCGZjNHktXhcMy3l7wVVCOHMBLH9WgOiJzJmQXVsLq6tq4O1NYm9pG3S6KzGXA4kQOZQemkXRoSsSURXR5ulKFr00vmvh0jID+UR9aR1EBeMvpjUkluvSQrkXFfmWaU7PpyudOctUyx0owjtvClADyEmGx4ZJ96Z83N45rmzv1exyShvrNp6pYtK7vnthNUd/yCDdkCp3KFCYIPzcukGcI0w2mFIW+g2tE99bSgAPnmvnvU3mnpTKe/eo3NqLF4kIFYP9fgYPxnGx0s7fhWYXnfCD4RvBE+mVF8KGoRPpIVe5V6R1Er2atdsFnOpjq1nYpr9A1IHZeGP9mFsdYGv8B0dTJMGligxeD3+3ztHEYqV22ob0qnq9vLSG1vwkjVat3V+xBSnUjDncqo3alWay0Wv4xq7OI5OS6XTtfHMapzMqpzI6jGNdZb2tu1LS1NGNVaqaq68yuh2qYfU/rv87EujYyNKXxXlDMxj7ONvzlRkA+XLelZAzhjN/q1SIR+4zhj+/dfl2Aq9ILpQ6eu0ItyE6VE9JKqyEVFDaUEAeT/3ydanTa1JjvLeXuUWO+60nWLgvTxVkfWh6WcWc1mSRHRCwV4nuNqClX7qwjk87+8a5MABbW1BnOySqrIpIrZgiae4ikOY1m7zQRNuPCTyaQK7iPvkvg1CVQyEg/Lfa4zGYSwpJxlhVCVTxYPFw0yhmRvRXK8feWIWUZfnx6tNyyFf9aV67MyWVl4+ryKms/e7pnhEZtys7ZsOTffbeokIZWvrZ0+Gy4reHs713RMuranubf9wXugAvbCUM+U2V43hDxs6nxIHbS0VzW2VhUgiBtrJs/bo4q7rDP6R3wcDDMEU90oTOlfIJjWVnhQUUP/AvFgBNmOvxStggRV4fYEsd57pfcWNRnCUA1JugNBlcFQlZURdnaMHHKxYUBJmUxGY6pQs7+GqJHAHIAB1pnCYNadoJe0iMWSriqb0qQ0GWWY26ANw9xm01VhmFOSeak7AeZJuwRym2GsgjoB/Hgub0RHwdEhkPqvhw2qCWuw338dlNCzsF6b9vXwgvGg40d1n2ITwkv6a+5nvnwf+QfdpTMpLyUiznlkp522hwlp0sBqxyUHPhiw2LPBQXK/aLmY2cIQDKMWLa6sWs3qdMKwHdrxjKLGZM7avbw+azd4sMgUkMA0ICrYtyMeRwbgH5BVsnwXE7STZjMyjbfuYtkkBYCwT+KfCBKHFNxwOTbdMslydU9rY9kLKAzpkekh4TCTjOHOE3I2YlEHvUFsksnjv5Fs/dhMxErDCCzYkAFXV095SzeUnir9/tpbtVFepdWkWrs3rtnq8TWmx9XGrr12y8yFfWs2wEY4NXtuatfBf0N6FwxfNl7FadXXzF124RnNuSZXk9NQ+qihddv4/YufeJQgZJuBfIfaCvzg+6JewWoMNsN6w81+moPbIAEHyVdEHrDsbX7oV2EwA5cK+ZO7RNUBXK57gQu6Bsnnn0wioaKSi8ApES+wej/w2hGQRN5rs+kRYwA82ghA0DtI3rVLHrJXJpMxnNwRk+Ell3Q3SDXbDiOdUUwni5UhFENjUUrAPiyVh4YkxYwKfnkkXQpjkiarMdnT5DtrSv96/I6VfZPmnO1mPe60/+MHVy8txqKTi50Xzv0WtJBE6dD0eITTIEqmiAnFplve7e1cFPQYTPZk17aRvlqUGsnia0UPaYP/ssFe20znOidJqQTWINpcWYPBLFqsWbNUwBSxt9lsD6iBGjsOKiR42U32A/aDdtJOUQLrMmNwcEhpf4T0Ns6Ytbhckq8UUiUxzeDek1jv2THbJ4vlbiRJ3LYyhgsEozfvxw22AmPUnpS+KkVPZSszCR6ILPk/3Dx5fahtRdfUlSundzR6LE63xqituWjzNduiTWzKcjMMiT1TfBbI6z3NDoEzK3bedc6CTHGK0SLXo5F4SYF8PiQx/7nTrrJHCXWZm8yS74TYaURE7pIkpKVKZi/NFg2h0bCYvViW1+sDw27orrCXG7OX2+LH7BXAzcmRJNy3AxmOmL1ockwx6YEFBBKmCK4GPOQpqrXo+wyaKjdpt+sx8xkMGSVFBfZJgjSGmE95MvNh2oqdOBx0MitKGaajLhTiSkme0l+HM4nN6z/cQFzy1dmTvgNJ0//kvhqTVmwD8h3FMoSTMPgz4lSDxmKzrLfcHKZHlZVWQoWNo7dJ8zOIdSmD4bYwDCMVBSnKq3PJrItQ4l7ghV6JdZFukkrVaCUlVinmbRYvJrYQ+wmSwN10EPDNYSrollna5TJTNE1hLqaoqiBmaTPeMWtPzdJ4GL/oGDOT8rnsfRwuyoj4cm4netZ/eDGx4UtYnv4QgfzY3V/M95V+U1rJXnhdNJIu+C8X7HXNFNYJ5CikTRC6lbqAwYLlgMVix3LAXpEDdrs7wlIsBqpOkgPuA+6DbtJ9MnXrR6nboVQGDLLQ5IADfuSADiwlHF6v5MNW606UEvJM5Ch9n0JmYGt6BJqS9CiPDHyZBIHvIXqGf/kSMULfgE0C+xfIkpHe5nmkp/MjY/hrFK8i+NpAEPxW1FiUKk3WUoUgYRwcfl3kjdbsFca7LT/gy+CuDM+8LmrNdrvdpUn5RT+BXJYXRZbFo+8sq3BhIkXE/dGT25C/qtg7MlZQIWcdgWs3EwSlt2sYJEHuFHVJYZtACLh4jiAw+5C7g62yMKCxIJHcmZjkh5w4C4gkhhQ4dbjYiNtHjW3WNkq4FY/Fp/dlI+XsMjnpy2COVEKqEPThu+s/3AS/NTSeOJ1W2r1nt0xZNW7y1JV7f+ustnlSIbc1qZiCYPzpbMjPCjVGW9vPnHLed3eUtr76QTJUF7QKTjAC09sVeQRTE3CDY7i37wfYz3RhYa1HgrfHPdNNHHVDQ5ozZXk8XGK24vVHoskXyOqUaGE3wCgPjwf5k6LBbhOrktnVNijYYNK2zUbYsFxBkn2TntCn8OCARnMKeOsr8KY1FCvaHFkWwXy3U2TUWafTLBUrQooTj4FhqAsI5gjkuPGyNHGuPw7k2H3EXiU2g/vXxk4eq5ECJnDPiP4RsJezOCRZMQbkRB2ye+GEIf+TiepV192ybsvspbddGTy9xuS5hD6AAf0XyFNaznfOirv+U/rex+tnLnQYYlMlOo6UjlLv052GsKFbykm/kfgutXKEng8ABrhAFaROPXtnO272zoEp3oEp3oopnsUUb73b8QMTeYp5vYEbSDwS8KGosbvdXi4VFsNEWCJ+AyZ+g0HtxcTvlYgf2WTqp0+e8mOTCrgNz/YpzZxbY5bJP7AtQAQw+QcCGkz+eJo2ihzBDVKsw1jyL1Yq3pxA+4joi6OTgOUG2WMmAr+U/Al9pXiW+TgWmN1zHAvMKfvcny79XDao8EArwoMN+GDtCB68gzIv4LWoxbzgm+kjjvrgcQg6vh2ABbOJqcwmJnzegDhEL7GJBUZN8FTzr25StPuy5Wl1l8Q1Lii4YNK1zUW4ZK4xbzIT5hS2nDnuVIiyKESnO8spBAWBkKXilAbMOwbMOwLmHUGwl3nHjnkHoyxwMu8Uy1O1JzAONofGoKu/UpRI4puxSPs85nFWsJU5JQP9poKmP5+SiUbqqaeRLmgdrU1OP2JQ4NrkJ++DwPAu8m5FCl1fqIxvwoOKNDCDS3ZQJIlDHDizyWRGH4rmeRVNG/eT7yHj+9ujExaiUyUabFmVijdRRjJJQ9roZTRZI23keTMep7ci9ySIaT6dxOMeMQQwXKRfClSQRogLZUGjb2zcTCdsMfYi/nk54oOUomWtJlx7z8oiCBrhwaHfwcfOFw3W+gQVDU1VBSzBc/AkBvH9aHN+4kqbwuETXH5xQ4odumUkZvgghomuSnpnX2kS8QdyLXpnccTum0a+iB4zAM4VNWabHklwvDAOki+IepcYTmZdosuXdbn8lFqFC8TuACNOyA6K4nALH1xtTWN2ZBd61ngIj8e2l7xXCncJqWRdV4yVx2OlMTqDbDvLU9OVijkVC6wymhApJ2bgTDVy2srrL1rQNKO658UX5+Q6HY2zJ9dnJkx+Skp0yDqnqi0wXB2sneXUQd7i6rp4Wu+d37vqNEtdfo5J7RkZL8DvieAQG+11Rv0JwaFtJEYiTf8B6TgOrNs5YolhFtTIIT9actUJswQ45Afg+C4W+Z6UFs/Xa7DQ1OD5egaBhcIRP3Rlvl6yqA4fH/AjhW6OKBqcbDc2uiGN1Mkfx0Y2LMMWUcep5uHRs6N3S5xQN75DGrso11BE3tYOUaP3qnXZF31v+ggdlkAaXdaPRRgS1AnJ90JO2A1IloNwuU57OAw8T5EvAR7YyN07rNbKTCeeumSqpajG6i3VRHV1YC95B2BwTKM5yzDY99yREa1ypXUbuQU40WmjVGl9CL24w4btzVglqrESxSi3LJE7E+PhJxgrSwcpUpEZrb0zEqxYj3PWw3L1mXqpRjq1c3MofobPbVl69lX3XPfdh8KJ6xvmd5+34uKtl+1bU3Nma8TZPmfplO/CkFajCFfV39Waam2vSd96w73nXvuH6H3PzJt3ZiSw2KumeHfdeu+UhkK518sk6l7ielADsjD91eJVeTleNZlJ1NamU/F4dpD83o5EIv00+T2QIv8boekbRp2KXCIRT6WStdlsPJNOZ2oHyfN3JJNxtBItN+DOwvqvEnFad0LEqfB5EafYjc0kh+xyFUP5U3F5j488lfjbXrmkUZ5k+drxpmVV8ZXCSkuLzjhz0sb5qyZ9lRDSY3etaT+te333HNl34MHNVFZxIx/WNa6RcgXU7wIjrmO1cde0aYGASPSUswWkaw9Qz0vXNh1/7fxd3d08LyL2KmcWkMAPbiafZwiQBx1gCdy2B5wx/InIVlVn2Q64ufol2/NxsgNbB/5odj5C/i505iUHxJs4XnU+jlc1R3JzcLjqHByuOmdO5zwcrjoPh6uehsNVexdPxPHpiydO6MThquPId8EE8lGxqld0V2V7cdhRb2+41RtNZVuVlgTlbtG0vev+u5twu7nwDZKBt0ZUpWkKgAaKahgkPxDVRmNb22Rc5lSDqYwjVw4snti5CAe4Ti4Hsk/GAa6TJ/fOmtWJA9l7ewNt2Mm0RmuybS2tFmVCoeWNXiNhNGq1AUAPkrc/mU5TuUbsc7oaGvgczFE5ag0e5VuGxwjC7nAhMBlZiYM4ALZfnhWQfPTypqwr5AUmMGtjTI5+HhsBn0H6NJlJFjLy/FBjo62AO75hJSNfj62SU8XNSpM/uNk1HnWJSMmIOHwU5xvqcTp02bKMSEVeJJsF/+JuvHLEnxVpZRIXDWn98ghp8nlWYRnX0FqvsvFrB55YOqt7bTbaznOMrb1Z9OnMkXXLphQyiTPienXQ4fBEPbaNqZpk88S20k++IEaXntjd45nsOu/DtYv1iZBgH6jzwqpsz6wbmlMFn7k61LTtgrromoULu7pabplx2ZTVep8rf2EnK5r1x9aMr62OKo3U3V8cU00CB6L70xAtW0A9OB1OF83d7hnUcgvJzES+GcQwG28izZiaeSO2dQ/uwutpcBqecETUPL2SXjEJk/MkTM6TJk2ZJWLynSUWGjD55hH5FshHd7VMwVQ+BVP5OETlQovoDmdb8MxGS4uBJA3bVFClMqRUqtWGGwyEYS+5BvjJZwa8Xlc9plkredbALLHhNEyzHWWa7cA029HRMmFCAw7Gt7W0KBS8F5NgjOd9Llc2lkqlE4nYIHnXjnQ6ixNqkM7LZq04AWMOTsD4kzTeVJl+RB8bojZ5WCmZPoEYh9KIZDH5SUlReilYPxYbOhzjT87NwFVgi/1wbRHKuf8muVC+XCMAgVUObCYYhU/Kzq+r9IHO1lvKsaZfGuv9qsHWfP0ik8EzZWbY6Qw3f7j8A3hlb6Ehf/q9d5ReOHfcdYFXx21q7HBz52ZZpYpv7T322RdQG+nwZKovfyQTizS2NERuTo67ZtGbQ7OWr7q+9J8zFhCivdawPDl97ll3FR+f1fn6o6W/PvfcQ1TiC8gLyclhNfk8/WFZTt6KXPrj5OMuJB+RXFyAzRREFwuwsMGUNFYwzhsVhM+MCkLQSx7cKYvMpxAxiUho7kTq2v45EhF+ZXm4sCIP9WPkoTALyiIRyWXkhGWFXtjb+/9eNGYkK/u4zJAvEY5jYnxOlT0k6+7/BfFo/L8mHq3/V6Xj0ItfJB2RbBxWI3/TW5aNjaKhLBtPLRjxelo56Wzal0jFZ0alIk5e2ikLRlxqlR83zotEYUUOwm8iBe0tLb7/TTF4klI+Tg7KYvDUFCaJwP+fJODQ5P9dCTh0+hcqWEK2Fcsy8KMTJaAoyCLwm8mtp2W5Bdq+oSTqOkESqb6qJPpSwfO/KFu+sej4n4sHOb8U20dlGfCjL5EAIo82vox5RcvXYM1GHN35Rax5Mi/+j7nu6zPVN+AbgJtyoh8loH8MaKACOmAHbhAACZAFDaATjAMTwTQwGywEK2BJHP4+t5sj1nGbuds4ckMYTg8tDhGBUCbUESJnt6xsIapbGlt6W8jZbSvbiOq2xrbeNnJm87JmItxc19zdTM7sWNZBhDvqOro7yBeXwRdWwJ+cAV9ZAmcuXLaQmD135VziwejOKLE4CndGX4j+KvrvKPXt6OXRW6JkJtoRnR4lF7fb2qvis1YXYaE4ubigSBaLkZlTqmCyqlA1uYqsSmon98AemM4wTjKpdFEZo3k5n58/JQK5yOTIggi5LQK9kVREjJCRaZpu/+S++gneaXXjhb5Faxo3Nd7QSIqNUxoXNpJCI2yMzErNh/OFyP4IIaD/XR3ZJi6LvBv5e0QRCc6IL40ToXgu3hUn49O3xWBsgWE1MpbnTAnCoPUGFq5mL2YJ1sfUqXIBEghQCECND6gDZ6aWwqWrCxcXCK4gFAqFyQWq4Oh1jp+U5Ppg36Tarqnp7knJAwfePnCAf7t4gP8l2koW+19by78uH/xl+SD/Zn/xtV8WX3ux+Mv+1zLFIjrR//ZadLhYLL4Gkgfy+bfRB136pnQMX3zg7ddfHDnx9oE3i/hMPy7C2d//WiP//AHcOwZfWuxHn2IRFkd+0D4M5AI5H+3L+ZD4yEDcvB7XQsyhbXzMl8vk0FEf7u2Na1vBgDmg90mnyt3sseKQ/tWHb6PPmDMwG4NmJHjkFeQDfj2fSSvBkndhx9CPS/tgB1FYsqR09Bczs732qgXnHrsWH6M2lva9u2RoS+lvH/33f2av++zJd5fIB9E/3fLAHXfcf/8ddzwwxC5ZQnqkY+hGS94l935v9tLbPI+uvvDeoZdeefHFV6iN7y5ZsuTYRthReu8f8cmOq+Eh6FzyaQF9t/YN4vm9c+sSxM3oOdAR4oIfHTjwo+0HDpSegB3HNi5BX/cuaV/87M/OeQsMQ13pX6V/IxkFXQDQLhpIfVPbnyTgcwpmkFSKRkBTz5FAzVDPQWBXKujnCPJp2AZUMARnAluMP5ofyk/ij+T7hvJSoB5/DC1qUz69Tx9CC+iiwDEveeCYSIPPgJc6gOXh9uE/wWP0WYh7XWDjPuJxxLQO4ibgIbYOuFV48s4uOvS9Vs0Nnvs8hAcXpTD1OoBoF7LgWQilkAy0DbWcQ3AQjhpOK2gJ7SA0iqr9Cqiwu3/zM1sMPVOx73DxEB5ySmLnahLftbTz/SIo9A29X6hNwe7O7s7eThgIJ+FI+XUOKkjJPpBRDs+uYSLZ5Lzx4xakcy5/x4IFHR0L5sM9a7/7u+dn9M1f0Dvx9d+dW3pjQad0ZqEk6x8n3iD3onfTIlm0QHQSSiSICaXTnQVQTelYqx5ARsFaEHsNwg2i3WRioH7zaus2K2F1ONWbvRSk7I7RF5jEHy32DSHI8rhBiNS2t1xKXsprJUcrxx+/U6xdYZrV0j3JBjell9pmt/ZMcBBvwEsmNLbOmpuLzy9dAjednmo6fX5tYIUcb1M1fIj8Nb0COBG7rxZ/rKE1Hift9FAQqAgzBVSkCUlYhV4JVAyvcaoZXmvTMTxnZRneYGUVeqOVJU0WK0uY7TYdYUbvQphdTjVpctt0pMlj0yn0glOt0KudzgJQmQBQ6Wy2gpU1Wa2s3mDweASBphUFhlEqNRqtluN4BavTqdUqQFKUy+V2G42mgtlssdjtDgeBJ72cNpvVCtRmk0mv50XOnuV4gU/yJJ9hcS1IRCU16KCXgEQG2LZbr9BtL7CQdfjUVzhVVzi3J8Hf0WuLnCEL7N7VV0kAjyGIH+IPSUBHlijCQAwJG7zk0S/GAvpNFvPSGv0OVTbyhTHLE05tphOxi/jnNydseMWd8IOnwazGQC4jfTKkD30y5oD0CRh9pNFn9M2ZeeV3m9/+eNZlp8PIzMtOv/bB/Hufzrx8ZuntOefCcFPpdy748OUweCl8ojQZfy4tvXV56XT4cOl0Ig6DiKMnD59H7qf7QRhpxhycIfp1UBN3Q2f8FT2dM2eVLuBSxmHCqYpDk8ppzsJ4fJBUiRFz1mQ2Z+PQnKUc6qw5bYVxKiYIbq/Pp3brdEY1x7IOpWqQeHmH2uV8BjqQpZOEt+McUnj7k8wbal34KbTrBhF4+4DbQfkG4S07vF7hKXQlBTh4y5Msq3vDOkgc2RkT9aZsbB/xL0SAFHEEpOXCJ+lB4l+iW6lkmGQSl20Lh91ul0qNDFiTKZGIRBwO1yCcJ/JOrzPlXOhc46Sc9XX//ocN92goJg+PouPk36Oxw+gzdARxFo8XCLuH+cOFQ2iBZBj6Q5olXxnKxjsjvAdw+zKcDMyW8Smlakh9GxSMOYDsz4g+4yGsetkQzWXMFqs+gIuAJ6EcEms1ShMSEaLu7+2nv75n1pkPnBk1zfzOon9se/nlWY/8MOKeKtZOmdVb0922YdbMKT0LyI7b+lZcd+ev+G+vIoRq2LHqyi4l/NttO9df+pI9mdQWS++esTHus5AKf25CYv7UY0+aFvUWVnVjaT5t+D3FVCSPUqAFjIdN4gV3KG5x3tr5YMcDnU92Pp9mqrQPu4idnc92vtBFnm+8tJNoUCzlzuPIAiwQTRSZTCZTkV6ySpuMJxNkEqE3SZCx6lpFrULRanKbTCZ3bXVMQWmb3a29JirmVaCTVIPK1NvqpgLdxLMw9SwyU/UNDwdg9yBxbIdVox4khkSVXpNaAFYDPOfsE01aYgFcDQlYo32W0wk6QrffEd5L/AdkcUthJEEL2clZIjsI94uaZHOheXIzKTTD5kHiU1HHe+/zEt4dXLvQTrQPEp/tdMycgNmZP3q4eKR4uIgWCNNDxaEjRczKeZwBi34xUhGqMSrxB1Y2KnjdzD6PZ1jLFgRAFoTPzBLyVKMU2SyXnyvPKZVnqi1yvTrJFg5JdZLL7TlICe+4FF1dfZi6Ht7XPWXTucvEeGx8vnpasWfupOuWXvTWumcOvvmqw/He9use/MHu/t/d1NRQWrtyXHOkMdnhfXKKL3nOnX3hBQ3/IGMRdeH96+cF7Yss93dmOuadNuGn19z6ztS2C5vu+9V18/vv73jp/QfPizYrFkdmF9b0ZcYXateUfuEPN3TN37vM5/tYqg8GriV+DgckPRUeAGoKIm30JAPVm6mnYRMypDdAm6TdccgFJnxcY2usfmlMrTTNaO3ps6LbbOzJt82aVxefi++7llhKXo/uOwH8RdSpbar2ZltzO+U1QuMgsWGX3S54kY27j9gA2kg9cmirSP1OkOUl5HY/mX+dgcwg0j8mFggPJR4Cz16ch+/mYZ45qIZqLNLtOn1W3cb+HalJnHFCtQGL2JSzDLGdUoZIU65zCIjsQ+Ah4dn8syE8PVmTyN4QgqFB2C6q6kW0t60e1u+H7cALEkQUeQi/hEg/xOz8UcfhtTH8h35sDh7bDDH+UKwff0BhbfGw/d9/4vO2w2sRMR3ijxzu57FSxvVSYNkHxTUFsb9ZGWXAXlLAz+ACrLJNIVcAZ8pk00rUR/zMqHmJ/KrDpL6tLRIrtOrphlSy0FSTH99sythcoQmx1HkOY1N1rEunNAo+i1LXXlPdHD8/UXOWy95saRzXHC+cq7eRB5vyGwOJ7rZs9bkteas/3dFUFWsnIVUbyvvtkVhzz9zmumyuqW5uZ0OkqtDhr8GARHdar9PLdFEFrqTOoV4GGjB7AOvOQWgSNXC7mtlObfdiJEDTkyovDWm0sZtUFgivCqrwRfxqsB2pVFJEN7Frpy2WFGp/sQ+x3FD+UBEkjxSHEB8eKtamjMh+1vvMPj2ysavge9+B75WE75QE4gN4sOS9rBSEb8k2yfbhP8Nj5LNSpn16D7Bj/BuMWUUvYLS9Bg1H9qpq9pshsjhGDKYjQzKDY/sIjjHljGPNupldixZ1oU9n96Iz8Jp8VtpFn6G1Z8hbZ+Dvv710B2GUvj8AZu8BIfT9XvT9/2Gh0czr8GPo1bpnta96em1q9CwpJz8BqbhukdNlOKfg3O8knfbghjtHHg13lcFNuw4XZKaSQ5bGPiaZq0iNMXSBzsIZXQsXdXYtWjj93JUMwyi07ljzrCU9Mzf8iHx2ofzECz/9dU1623S9Ssno57W2L7n83C3vIFRUgz0In9cABbhSDFvoOnoWTSpougCBCdLIuqPQNkGaCFpBkBQJSKWCHISxJ5HgfhahOLbbCyiSBEBqj25U6bIisrAdSigi0rAzFSwjbdpftpGSdkffEOIgSaBuViKjh8LStLKB3zgEc9CsgtQ5nz1NdR4bIPv2wGemwueuLm0rPSjbonA/tYq8UvJFxotqigG0QgWZAjVIhnaBAomtP/w8JvQ80KHCFCca7ciOU8oPhJn2fcS0yb7DR2VAS7A2IpLDv1VU92d78Ye88tIXLj0ORlvFYAN9Ok18EYQYBTgeQuQohNSsIatADgsjx9ZqVIYsYbVWngs5IEcRmNDqyFeHlhGaYU4Fq6nOz54m+44NUNeUOqaVWq6BC+FcBKuLhv9EXofkrR/ZdpeJBsZpdRK36aDqMQe8z4ScV7iXtIMA7NxVrcHOU80g7BQtIMyHCbzwhjeFqfAVQMErCAU+pRPcSXfBfdBNuT9J6QdhYCew8sg3wVohWRaVCNnIdCpi9do/JOXSIY+qKPEcUpTIo8JVr8NyYLR1lLbL6hHJv7G8+H41YV/pW9FTF3IZYx3phomv7n72v1bcsqRg6Jg/vwN94N7Vq3787ZmXb3RbbLy/r662fXLbeTv2fGfB/We0Lz+GLsG+13yJbuaVuplOBIsOMBPeJjbTkOd4E+/m/bOcj8afiisFnjcarAaHv/Uap2K8c4Vzg5P8obIjlQKpBOiYDjWUzR5JdXT2gb1IOUHSIJpEdiEC3kKRceV5JGkuZhbG7IOkW+T6ttbVCTEYU7c/O319Au6FDyPpuVh0UrfzuN3UrNOrHlM/FmmzO07PtE3+ZPzljTsMg7B+p2CftXqxbRDWXI4ZBzkZQ+9jdwMLBynMUfI6/gQKyFYZ+hOPbBbJWOGPHMJUjElZimZv1Ddu5lnkZnecLzZ2Tawv0PFxvT293b2korkp39TS1NpEKarDqhAf8oVDoa7C+I1gYv14H1DUUD6gjGr2QZMbPc+mAWBxoqfZtBs67FYb58fHRDfQBdEVvU2dG+GEhj4foOOMD6irmH3A6DFL/2V1yGu9F7mxm3ZCbZjdB8e0GIxh6o6N/kSjl1xyCTaiirCeLEdeGnI88PkpwoxWXlCfIfBKzxuCvjRlMJuIcgjIaEAP0peSmsRKs5xZVo9JLRKm7jqyW0j6u36/pXRP6Y9HS6v+CvfAGdAOnym2rC/lSq+XLi5pP4EHIP82nPDQQOnfdy5eYZueKLRWZXoWta25aV6yrqFX9+1wKN24LGQxBjPnjncYyXvUQ9euyHqT22Dk+9AEF/+5NO5Y6aFSD0z8p/S70kvwH/AiqID7//lE6cCOn5Ue+d4ZfXWzrs71+Mz956z59b5bax3ds2ZEGy//+401KVdk7x8XdgWdso6dPnxQEaTPBhl4tmhR83SQDLHV64UrhcuCl4Wuq74yqg4MDm8aUKlxaTBprSivo2gtdqCNFcwKzTrNuuAe8hlqULE7uDu8O6ruDHRXi9HN1VdE6TvCt0W/r/ge87DmhdB/VTPjWZvo5AtrbNDzsts2z2+VxCc6crEV6l92W/2BjBvMIdxIriJV7gdzUj+IeQTICzqrzeanczFSl/OrEHb0hL4VehxSPq5Ky2dzhip7Nvc0nA58YBU8iKRDbNKRvo7Td3EqQUWo+v5SdD6h6js8exIfO5rvO1wEFdsbkzP2pfi/HjkM8dR3TCobUMTj/hOmn/9ElxLRdtobVXCaMDKmI8EIsqFD2oAqBFgf3w69AscromhPHdGFAOfVtQNlNR2SeqZWqC8aw0QH+6WwYGSm6QPhILLHCbPJIGUl6rMJZCXkkGEPET3pcdAR9tIwXaatsrFOXx7qKB3ZdvtPTpv32nW1y+ssXbUB4qYJzbzq0tKfb/vx8HP13fAx2L10as0LBlfKRJ9V8j//6qOln97/XOl3V5tN0DEliRiQFoLG8aX3m5pXPnrW1Y/CNHyIV06obsS0EEOaw0RPBB2wIBo6/AHEBLzXrfT7baJBU7BhOLP1rgKw8bb7bKTX67YNEr/d7U973VG/v0nSyui6JhFdwzUJTdubyHavuwlds8vP4DswI3dgeOY+hoReN4PvENB7MdqrK3eolu5QLVRvryYDXnc1ukacH8h43Y3+gN9X1QE4IIACVsnR6mqbzUo0NTYiv1wZAO08crxa01wGor8FGZi5CHQt7CLErild93U93kV1eTkoIN+uVQ94iP6m8JC/qLPlPNks6l+b7xsq5vv4Yv/Ryg4YO5piaFybRBakRBux8nLMJsnTeDgG1+PSm3DeiNmXk2NEcyPoDcgCQ+876ciJ/0GkrB2N8aHmeHPQwWosaJt4AW9zGviupbOxhni+Jh9Ae3h7KC9vE9eW5q3IRkIhM+u3LSMvHN0ubYKbRveOXTa6DR/AuA8DQOsQ7kNgi1h3BlwHLwisiVA3BG4IPhQk1V434fc7vG7DRL/G69b7A4h2SWcgCAAS62tCm0L3hWjk1uwRea+vijDoCagklKGfg3vgILFdtDiwCUo4WzVqexjPGdwXIVtORzAvSoO1xfyRI0OgUCjgkSpkomPlYm2U6z9iKU1+PhRNcm8gXCJdl/ls4hhQ/aJZApUtYF/Yf/YNK5PwrVLwZKgcu29FI6ua+MB9ks6eUrqe/geN8/DC8BWxi9KssK9wLQ9RyLxXG3u5XuNm3TXcVfxVhmuMm83qTtihXuFfHrpDdxt/m+EO80O2R7wPhH/C/cSos2xCYtG7aYzQ9JTXfHltw8KzgDbC+CoDXgCgUqnVWg2tVfBqg9rSxo83XMFdadSu067j11vW+c8LXaO+zfYifFGtmso+g0vLDP9GSqXQ4NyJh8AfwV81JNAEnNacnsS8NhCqySIXtu5JslaRQ/bhUlGvEX4OlIpZBtYeqTrbt+r0iowUdSDAB4hAn8lxoApWSQajzpCtkhGHRCcSmsWjWITuHnPNTnyJE48M45OHZx9CIjV/FAvQslOBuAL5WFiGTsQytE4b9oXcYXsoFPZaAiHo0TpDSJqgRdiAdv1mIYSA79KhlVbj4KwhGDSiBcA6HP/Big6/5Ph4/Y55p4u8jtc3mtGHsxkajegjmQCzYZGWun+Ykd4ORsJIbciqHeCC63pe7vio5yNh8heJZ7dWxW9bt7f0+/FHS7+At8Mm2AhvLT1bWvXkGdMumHnb7TMu6FuovfwKZUt41+NZuAEp3BS8qXR26Y3SJ6UNNP3UPaV3Sg88/O1vPQgnwO6tg5J+ZRFf7UF8VYA3ii8ZenXj+F7PeGEz/E+Lorq+umE8XA6XJTZ4N/jWJ2+t+YF3N7HHu9+3N7E3tbfwUZvexJs89hTJQVWESwrQSQlJRSoJaz2Cl631cF62wIMkLPAKlnEr7B6H245LEiar3JHGQpO7kYaUmwY2aOOtblvYi0DfUFvvbkgJHPIkpGXYXuD5Kk+tyeOphclrWZhs9bImL7pxbdLr4VmopEe2wvY25E7QCxqfIZCmgJeCMFoLREzk7HaxsSESJuw2Ba0U2wbhrwZ8W85Bxlz0coSfQj6fxx+IrUzE6keOTMLTH9LQJZSGufoSsaI0ziWPS4+csQEeKeQDY5fFkw/B445VBrLxQBmmC5PA27kCKy2qWGMBeg22gkRIs1W4sYzZV/ZzI6Q8HmrJoEN4GlkFpUESSdygMwI04pnlBAyUtTRDLoLnFSfXDZ01OcGwDS/+rJhKmtuGPp6d6VgPdaXvz9A6swnifn9Tgul6eMsqoakF/qt5XLVjBekc+tXVzYpQSBF0GFjPNBga+la1O61BR3SBxFY4Dn52EetzMaFQyGXhVwyD7ZvrnAlHKASdIdtFst1mQHT1OKKrOJy7BwSHPxgw+Qq477T4sK5RCNVYa2zRYCxEm2wmuxA8M0xdHX6Q/m5wFz1o2xUcDD+e/HNQ1WjvDojJ5Z4lgXWB84LnR5QhKkgHw+GacLwO1ME0pTQHY7Y1SRLQ0A0sXjc70R9zQ3fQ43YzXrduYoB3QZfN6XbxcRgP17jjwRAXgqG41WayhsJWG7I2qhS0SREKKmj0slYQj7vdLkLHKlM4FgTWSUVcBgmdqFIEzxVsk3E6HQyLZquCsXKMwBBMK7CIljWWxy2UZS/xAUji2rWcIXswCRPJszGNIQETw/4f1s/IQ8EfZNiV9TW0Y0dGcmHZii9bxFu244ipGBu7wrmh8jgrUutSI9OTtTkcQxdWJ6yT6CdHP94RTJ9d+p2lrW7iENMjaeTSjxdMaiOudjcnp/z7yFyHfy49MaTyRJ8qmUuDKzMjOpgnun7YAkMhvzF4Y6kA77i11mmwS+UwEa7fLF1NrEC45sGZeIYSuYPETcBAbBUFvXJvlrjQr9qb5S8MEJDggUGpwhVHZZN3kPinyOFbQAB55KSvgRR8Gn4X6OED8FpQNnqQvTNUjOUloEn1eeXZSKMevx8LkZK1Sm//Jtwab49bKVXtuHjpasWzUWdu6af/XsgG/UH0jMTwe0QB6U4SNIgunPeI7DMTACT6ZoLUkNuJGhpuBzXU03tIDfbbsW85JH0nnpPafNHztSljBgaIjXD/JfRZn56H37ujdDX8lfTeM0TT8W9q4AGhUkqWP3pboOSRvYHflgUchNjGWw0vLr+sAfwIXicNFaB3Pf5N9RijiPv12YhkWMBflVaNvCM98T+tYUfdElq7kA0EqtDz3ETcSZnoFUAB+kVjLz2bXkmTH8D3ca0uklIAGj3ObiGUpbdDCgzCiwYgtZ3EUwpajhCIJFEgKGImxAeMiu1eIIIp4AbwLqCBnRkZmDt85GjxyGGQPJbHI74SEctDGUaIoKOCN8G7psGbt5V+W3qHuJP46VCaACWJRsKUAF+iNyD4N+LvQxgnsJVMoAfp3nUxCUliPfKnOgeAnZq2R4IHlsZDh0BSZh5peMdnDIRh/NwZ9IbSg+hfJ5XGU+PJ54AbJOBK0WQwdCs5K7AJVt5GeYDbEBSsg/BvYjjgflGwveAPhrVMzWWUxmZlubU8r2c4Ti8IwM27CXdUb5CM/7S9wBkmG4jHDdDgSKFDOybk8GqguQVXtkeOoJbNTkm9niLWpO5LESkBGRqihGc1/lclfF0JZbSj65T2ZMMl5cnS/hjy6CbxxbVIsCNExyS7Ui9FFOX5QwjjyNdDFjqLzHNYlAYr0t4YzYZD6rDP6/cSimgYiV9NVQQEdIIHslyMRtsRVTACvWzQA6uZmggAZY9OGkZAVsglyHCKrqHXaNaE1sQeTx1IKdYoLlZfHF4TvSBxVeJ2eAd9d+JhentikN6feCXBYmt2NtJJe0AKN0bwFaQ3t3ml9Q6rIKml2SG5qUm40nOiPqPH+XRI+mBStcNsWB6TxUdx0uiellz3xMeXTb3g1+unXBS/x887Jg8dam0wB5K20MRoe2OkNTj3DNERvOeix24Ew5vr6s/5rGsesqqQckn0wH3wkvtXhI0dy0sf/HpWc1qiJePwIfJv5PeBC14mOgwEQOwGDJBKeWZbZ9umeHZrD3o+8jDYpN2hy+HG6GLYJWQLlsmWmQqSYZUCQ1mh1YkIRR7Mg7SgsPBmwTI4fJV4JgdcXqfL1c3xJo5DXhiYz7Foi3WxEFAK3mvRFXivSVtI8SJP8E4r5+Q5FtIuq8XCMAqFC2icH/PnpziRm8KRXJH9EIroXyCinIIX3gcJzP0/gyScIrVsz0/OSk/oDESyHqQ7srxnoec+z0EPxXvg4+g9CLdnEJIDvh/PwLqkH9PPEeylD9mPFI/YDo/oEnliTjJpsc1SnpmrJEDGbKcwUiorKUCiKFkjZg9+WA9+WILXuwoQL9jB4YM7TI3SyoxXn+zQcIWKsTubhlLHZp9ZHsWU1I20j1s2w/8uvdDotcbhP5J6W82dF+TijTBd09BQetlF/Oo7AYcqFNJbPKFlpfth8tI6IUIgRVx32ZAf4zmJ5PO7CM9NxPPihIj7DoFwuPgmwvB9D2zSrU/taSINrEkIC+uIW9k7a1+B7+aVPMMrecz/NquSEa1sQWCmMB8xJMKMPZsLh/ggDAbxVBd6gWBdQBqI3mS0F+6s21tHJOIw6fYIuqSbFXRNHLJdmjhGh8jF7nYI9mA8JATrmuqFur0KKNGMjbMKtoDgFwK5ZFbIJTwsIhBpGbBvS/4wScxLXpt8Okkm3bdxP2x6uomc13Rt08ccOYvbzG1rIt3dXBMirKY4pgMkPdD6ZfEKgzn7xzicHt8U/2H8F3EqDg26KoMpS0MzDMG18DJIX6V7TvhYIE8TviPcJDwsUN/TvaU7qiOvgXfApyD5WwjhfJ1g0umEJtEQKHCQ03FJrgnJX0EnJIUmqikZF9ycDioVI1v2ulwwoLDbGIX6vvyBPJHHqgI5bXlkUGMY7fJwhZ+ht94LWaSsPTuSN7j3QQ+IE+tAM8gT3QO+f2LyPHL46NCRYkwyn3Ed0bJhLZGmtbG/Pyab0lKcWUwSNHD44ADCEsTx3Na4vDZVyWvOI613aE0FmdAQHRcReUtmOLqFtPtFtvipzO8TTfFi7AkF0XEassPdNjWb5fCCxQsPXsg+GtbEhsbYRcmiLZ9/B0vtC5PFmA1tIjO+XzbjHblYV4w4E6zULPecmfg+/KHwQ+8e4b90f9GpkS84Wxrtx/GeFXs+CZnKPDeWnHUFqX8zYhoOSlMBAqwfw0bEqu+eVutMDn3c4vZO7UoqlEZfTWlrZ//ZffdPnpQiFM6skibtveEpgTic0HJmO9FSevX+mJUIBmmL0ZW/fWmXzoiIlQsGJ2xbC6Nb2ylkrBsYnuOZ5JV1q2rMbmQAEz3LZHvuwdIi4nVkK9WCX4kNQWVQRQS4ZlWGm6Dq4marTuNWqpZw56vWcevM65xXO29JPJjgtaF8MAiseRvEZS0gtCHNu1jUmijJ2KMEiqAk86emxs1IhyTrGR/SVVXppSN6QU/o8RGtzyQdMAkmwoQPuH2i3p71Zdw92sdCIMgHvcGDwY+QL2BP/0YORirmkWVyKHYYm8g4AglvHJEWeSkY6XBS6g3WWB6xMUuJknIKbLljMvaszAGF3OxZArzsdeWyeI6aeH3JgtTUiblzL2wYP7527vLAst1Fwbpk4cIlFmHSed119Flx4/L2jpfGd16XDgiRcObq1vzL43uWm5Jw4W09Xetnd09ezbfw507vnLGute2K04wchvO2Ujf0STZpQDQgkwg5MmcRZAGdOovCFhd/FI84vQ+SiIuQ+anP6LddWupmQp/8XsbT3NIZxBX0OQhP/y0Wqrkangiqsqo816mayM1UzeaWqVZy68jzVOdz65JXJW5xPuDc7XzJadAG89uwesW4QhhDJjCwWZ+Ci4EJ6CsGqzR6jWA/4PNVmUbMWOTuSxgZcNfUMCNHGR6hci/xT1A1fGAnQlRVhho5R/FlzFtqEPKCXEgIJUN/Dw2H6JAjs1qyKo9KyEPIOhIbQVsZg2OR11/BnlHCTDk9WQ60lhFWXyfVkJRRKfUtl4MMFHMXL0xN6cPImzC+ds7ywNJBhLzFixYttnj6EPJKZyQQ8tpfGt91XdrvLSOvd9wycwIi7I3rxNhbw1Ww1365hD0Mfy28lOojXgQOMGunBhfCcSAH90m0xnGZ+h38dtUg6dlBaXVoT1TZtlPax3TgMWk6VqsyZKHDpbM7X++SpmH5o8hA5JFlffhInj82dCQvF7fKyJ3OpZo/AVzTVo7dR3YVZWpU3LEqt+6/trZ1ztU3KW9amcss3bEw4wn0LCJe2PaAf0bL9IUPbGPdE6Oscv7/oe094KM6rvbhmblle+9F2/uudlerXa0kVtqLECr0joS9gA0YbIhBuGBcgLiAO7jjip0QwCV0zIKd2HHcS+zkb8dO/Dp28hISJ5Fx8mLitqtvZu5KCOK8//y+7/cJ9va59065M+ecec5zav65WCfn/0sfAiYS/1N1K7wVXg8yhxiEGBQ/iu4HUZi4AcSh2CUeAtmkRivEHYL80eTeJEpq/T1YTujP5UbudXTkXr+BD2Al3C6oGQSSEZwM3zLPRMviDeM0zfTqOm4utxynsdA0v4Wv4XL0Pw2JlRYRBMpBpS4bNJWHBp/uiUMYlEZJ2ngpJ/oXRwFgv5Y4cHobTX8LnA0fA4kDeMRrPELefvSrZwHAr36QOGDEylXjPvHV6X3qhn7P3UfLwU3v8x68AV6LFXk5FjmCDrUAYWT4dnHy3tPw9Z/T6z21cnsDl1tAMDFogQhJXxlhIqCnJ44zHRxJWhrIic9LD33Cbafpg6PK3SkoEQSdmZhbgAjlRhV/vJbu3KH/YX7HXYnTxcT8gidwQXgOI4/wuYAEd3no2EH8TNh+FD2A0zbQtAPfnbaPpg0LKtQu2BzZdsFkzraP3EEYfYd4vFbe4j3uGrnHu2AXPmE/gK/HKf92cFn4rGePpOkfSXMreAp/KVmxjY0bdbFYUeWhEwe7umQy2so0Xe4u1OV21VrZqHc4d+R+7wGi+QUEA1rZBj1t09qG2pg29wmSidF3J4U/Kv3DI+l/Q8shsh+/DFFqDNYsLgNBNm6c2y2c9Ybx4XqYUl3HLGB+ju+RENstuIm0W0EDP86cyKBtmT2Z5zJMBvd6f6PtNiC229Jwu52K9ZUSrYskTs+rbrkMAMt+FDAMF7/vCHkqrfl/vZ7U3cP4Rq59yEft3oRiwiAn6QIj6Wg7FdPdNfKcdy8Z9Zxl/+45/SPPuRVsxnVF2/XU2IIY0sTcMRQzBGi7Do+kHWnXuETRNPKeqv8j5usNAEyCDBqV15Ni0I96GuXV+Du+3j/q+r43yPtBPSoPrTpIUhjPeL+hj/D1C0h+ate/+yrWcMlXajxhRFONkAxMBwk3Lu5SF+IMjn4kbQD4Hn/A9zif5LF2j1vfhMC/H0E7TavI2kF5aMch/HCELKNKk5ZPF+5v8rTt5Wtt77e47aX2wQQlg1Nps8UEBAltwpP4OMEmQBluodnIjCqq4W9pAi7rw7ROm0d9y37BiIJE2PEE4WY8JgNAqtX/H6TvA4/jE25Bh1J+KM6NqJ0kcXB0PY1Oe9dI2nfBTkBqSo6vBlLyFZ9+4unr+0euvxU8SYBqghL37Q1xBUs+lMjpqsqdTnPuSJr3wHZcVhnBioZ8cIPvbR/y+Kb5kOCDdO3DheWjbf/0jagvCmnHxaFjbAPNa1utrD4R8wqDgtmaJQVlBPRDO53X4XI6O20fwK0IBPZBMrwIWpxcE9yABxsXvUHozBuMpL9rJP274Hc4PR1jRt50eIyJBDSAdlwhwenOhuxgGdEWRt+nf+Q+t4I/4DIsHsJiHkLRs++USRhd+E5HCJZbUKl1WXemmEFCBmZc5aEZZOzCij/tEoncsai6knmImwQEcP8hj9TlIRaEzw/gdTNxg7UY7Nnetr42VMj4eB2APmeB5wFUYyHkYM4SkeXK6MD+1hciz6IDwMjoQIpxP+0GrRGZpaMML96f2ejDFxyKvGDRbbSQLef+se8SjPDJY8e0lZPHjovw/pPHTlaOEcPDsVShJVWoIcdE9Cvlp/LntOFQGAvP/DCGk1qLagLbMACUl4g+cSMgUKwEmQlkWIdMDX5TpqFBWm/xXRXJdI1PRR7plqRc2gmZ7CRtQSXjUnkhoTDbcl3jG+w2zcZeTalgclRXzoPXnLjn1viFMzmpoquzoaFjlrx/cUezqzh1UoevZU29p4k1BG0s35lJd0i5CfzWqfseebN6O26tY9BBdIJbRn3jbhE8ckVMcYI5oWAf0N6jv8f8gJXdAXfwT0h3qdg2qXGipAzXPa2eCKBlIpZwmw/rJspt9h/fJhouBysEvVgZpJa8JLQpQyioUem8wAYtXmiQ4i0Tj7e0CrUXWhm80MuMXmDm8KIGC6rNIxIayAxVUURgD7QM07FhoRfeM3dH6Y3Nm98o7Zg775p1/f3r1nHL+nfO2/zGG5vn7ey/lh7BPxEjuqG6idnCdQIviMEO4YU5dffVoQ8NHxo/jzKK8JLYj6KMFrfKG1z3xXaind43wAfgUyAbiG0kfnlddf+I/CPKhLS+iC/K6MP6iD7K5KWTnJN8O3z/rOMejMEHnA/WPeDD2p/CqfAxdqnBYHTWcRzL83qtLyaVyiQSyi3scTj9Nj3Pd0l0Rnxomg46HYCJRc0RvQ7Y/hoIaVRqiacHsYyCl4AIxDKWJuKOoMi4mDkO7YnYX4BimgIpbPGj8EG4GYzy/5mM5ejS6gGqMRUGyQ8vaNu0tJQ2JWuTdxTjCLWvbdJKC+pCgSvgjRfxhhQL3VZcX9pgWKkKBYOqiAuElQEXpGPC979PEe4DAwNgNV7C1UELabCM30CDl2HR3NDIDFdUmCGzuswwso9Z5dn41dzp94/fPrfvxNFw/t6eR/pndjZlxhm31S8dd/GznkjKn/X+j+XLePUKuKfnnSt/AaMsvKm6yLey2Dw+3VKdP30S+nk+O3HzspvEuvTj/vbX3CrQCaaBjwXbBHO/+bJ6xhcJEgAoE8M6XSTyaBiGy+hFQRFCDBMMhkJJfc9RxgfcjGm/XIM7BOfTHjlMUaSyb79eMaXM2AWZTZH9uLgwyTXgg4ImT5xN8ss7sMynVGdhGf1c0DEdHUwsHEo4Ncwq5m2GYcrohGCMxWZMV7/wqAZqFs+YuNK5eDoBcmpPUfgj9WgmaAqyoSWIzlNx8oEQxF6lNIBVnpP0mpo/UEmcHSOmHarzNZr8ZhodgM5vNYolzI+Gg4dSuMNprLEWjkAmaYh70a1Az4wmMjR/+AvUkPte80UtEWN033XtK2bGo83CtAtWLTJnnJyi+zdHNKVV+6/d09va1ougyRzyp7M/i2TqUtlMINTFaLY22u+8W6n0WnL7XkyNb7V5F3f0LJfK2hO/37qy8INr7nvw3PZJk9rlUYOmwWJpbe+tnqyMqzOkvO5ko4i9ZLZjvb8TzIRPCjcrOh2d4dB9M484y3XltmfayxNkN024buJNM5kLhKW91/UyfTOXOi8sMuN9nYXxE5nLhct7L5vAtMxombnMyUSFZqFlPBOShkPRGKMoKiYoZjhwau7xzid6d05nto573LFrHHPt9OtmXD+T2STcOPHaacwa5+Uzb2hnLoeX2S9xMOMBmD7R2+vt7S2j9wSZ0GYUhDaH00n2WqcD4/TpoE1o7egNdDsdLuv0KYx34njA8pGJ3u7AeDCFAUktVg6JZ+ECJaPML4xoTAt5TlNG1YMy2exZrWU0JMgDGwJbAigwe5aV7jKbmW0MYmbPasCXCZq4EJ8WRxviW+IoPnvWFHoJcGkJ993sWd1kVyk6rXTMnkUcVkT858iyNED95UujlmL4tkHCpnimM1INGNpSW532YalZyiXqwiY1gRODmj/LaedYOMp1RWx6FLtL7XUWViTjJaPaaAzvcFdNgx1SowW1T3C1Of0QzMzoeusH9x0Zm2loVxbbJl4QjdwDly1c01ec88TKR57Ag9RYW6HYd563/o5DF81e+NSC1vFQn0tYgr1+Jty7vvvKZ+7vb+psjxvGGCL5+Xkh1zT/40/675kx+6remTdNu3NBY7cQtnRbHMk5reMSY/pWrrtgwdzHGmec07Ck+c2GmbFUVGhxEpliMtyIbqT4/ZBg4O8GEpXFYmfultmUqkHvytsIDufbyRVi2f0MFCcT/PJoZPLyNTt2Xr5m5w7mhZ1rLt+1C2+Se8JqFzsbyyk2MHs/RNajaBxg4HW4h9mt0b6gUQNNGS46ZDZbVtmsZajCNQ5XMQBpEUJl+LNDEpv9HdFVQfSLIN6z2pOi61nlGHUI0Pl1xJ2Egl3pbDfBXPl1aP3io39am/ne6gkLfw/LiTEFjWIRB77qYpZKV3x00wU3rO1Q6RMBn23FV3/nj+L3bB06xarw9zge/FXo46VfZNGfFX/KohsMN2TRZdkb9CioXGNA79e970PX+X7kQ7zlcclOC6PLFHgd1OVDTU22sffJ4TturBdDd/g+mxw9DaAcotXcwjh8NA5P4PFj2CSmxdtb/GXYJmQFJ3S+CJrya3FfV8isUm1QIdU52gbY8BcSxsfePV6cIf0LL3CruA0cw9m6phwZHvAG6Ayi6H5ZOlmqlHAneqpUOV4ik0S4pyUFRdr/AMWQVlpKNdek0gCg8IFSFObo1DKNlESp0gmf3OnWi9uyRJzCE1tqG8wSC3WmabhXJZGo4P7qjfn6ha+u+eVL4zOXL7100syt8+YvyyXqfF6JRmMw+AN6xNk6e1qzctbsnRp1BJ0BSWEx47rtkbm7rr2iI2U0zTt68Y2vLzm3mGzSJ/l5nFIZcViX55We1s2rJ9azbYmk9cJbEoLB3nMlVsfAmKHfcy/juiJFI4AJ8EHhFnfTN6GvwoxkPDSrjXqj2Wl3utxRdyocfiL6RPpI9GhaKUMyntWzZqVd6dJENSkbsvFmucLtcefdzW6BHdt0U+yg7qDlqO2o+4Pxn47/KvpVSp7yeHKeplQ+1ZwSGnINTWNzMmkE1EvTN6V3RR9P8VGPQlNMe0yWbMoTjWcLj9Xly0z7IV/bY0KdB28J6kAyGa2vS25ogpnH6prwoQP+aCRSRkcERzplTKdTkWgqzQYz0fpIQ7qho2Hsrzy49umEpUJf3IO3G5om/MrjzSeTTU0AeLVe5PVKtbsAtO6SKpIPd5FbaT4PQoBVogljxzY0ZNoy5JizEBTVHLagwW1L6dzF2icZdyltE0cEVCIt4ZYxkNLhn3bE/XOgNHhsGHhMGLfoUWp/jZcqxwjEVCc6AJKOkyBV4nBAnE0ZjmUfF5sXbmVwBJwewF+pPmAhCHajnm3MBPS5LApw3ozoCEqNmsSJl5puvbkMxVKGwrAm5sYhAw7AWc89W91dLlf3PPscnLX/oer7O7fDyKOPwfD2HdX3K3+GFx3uXtI/7yaXR+P8x1vJ+onV/na9zd8E3T7L2NLceSFu+eHqk0fK1d3PPANnlI/A2Yf7H62+99hj1d9s3w7Djz0G44++kyiu6l5p+7rJoeJ8cNXLs9OMz2eqmwM/mFHPVx/izp8xa67I4za6HbaBNwRhjemJ3AHdAdqEeIPZYXe4ork1Bg4LqiNNjzQ7g14G6rX1CW+9z1u/NstPqIf1ybaspwzvOuDLer1HkQJ44F2HWom81VqGxw/VJ+PBQhPuIZ8mNR8vpMtMUFDSFpBOeYu4TZTh2MOkiouRrY34usOkpttxTZdhh+g7UTlF67tyqoQrF++Qn66l5W/xGqAcaF+jwczJWPd/qzXqnzssSlHcYqjGKkNA4P/XitofMm465+K771hx98Dal5799OufzlnpUettzH9QO89Xv1xyyZ6fvP7UzV3r//vgc19GlFYH4ZqtoKBUQceZTrj8CDAPfS78wOzIvux4xYn2dB1yoGLX1K5NaWZGem7DwjSTTgvpuQ7mptThzCsZxkYYZhFdXM3zR5ksMhzPqrf5pMezqm1+29Um01Fr1uY/nnVt8yWPZ2PbfMXj2dZtPuF4Z9a+LRA4no1u8zcez7Zs82OZ6dOGjLHBWdeQqXM6bybfuBN/6c5UhnE0OFPpaCyWbmhoaWltVanUZTRWcANeIjEaTT8Hrro6h8NuJ7iYupQ/8Gkq+WZ6BxbBlx3ONN4seIqwWEb7BJMUMi+gjRLpp0bDRusLwLZj/DtEN/+iMHgSD48nB8kYQMZKujvihj/ay/60s70oYtdctKXJODcMQePody26p2gH/wa0X4zaECdhyF+cwWMuwSVRpAeZ10Q5HZ2oCHod0GuqgbOGpzx10A8pVstSu5RAFRlG5mfnLQ7pzcVq65g6jX/hORIvswau+tMf4TnpgE5jba829karz1urL/DSZL76p5aAzhDIc5P+0Dencmi2yenzsdrYRNQz49w/VHXwRMgYmVCNTDLWsT4fSsyEX1cWoYer8k6t2Q59PsYQ64bvdkeN1I5yjHWjGygmCX9sAEEEmRFM0sH1kHDjw86DzBXIxpbh0L5FNWGkAlKlyZVhUJIM+g3ohuqhOZcSVBL1MzOzU9C9XB/1xWwSnPwNQH+DUgmAjYhUN2hkUPal5gaTzTrj3hrKCY/bIuS0WJisHdSeJV15R20jXfPkKfn8lCnVn9U2uD66GvWjedNU/wvLXiuBAfxYmAABp0Is4JSMxMArGalWpmQUGrmSUWvkKqTTylRIb+BVSKMFMrmJY5TKogoZVVgcUTKI5YBSo+L3cpxhLy6QV7AoLtsrl2v3ahikQs+gc4EScLUpLc5uAjbjO/eKU1rH48StkNBADBLmgApZ4gYnDh909Bh2ODzN8GAgpA5ek5f+/AZvzmvwalDfOxvfgkuq869CdZUd72x6u/oQfOyqyjFmAdJWPn+4+tJDlb8jzUNwjBh75VMAJNtxf9ABxsN7jwAf7g9aDdYs74OSekmrtTXMNDH5+nzrWv01rpv08jrvbNcS12WKVZ5V3o2KexX36+5x71A8od/hVkkQ9BJEvFpDCOmH158L/TJV1iSVxMclxnd21nu86ukmU7+mTh3z1Pnv8jW15uuaVNOl0n5lnSpXn63LdYwZW9cxprU1Ut9prK/vHNNaz8S6XB4v41P7vAecSf9m3NoEhQYr2DB0iOclyQ71M5DMralgSBgvTZpM/g7Q0ZTL+RPJ8eP9HcgvVWnUbjVSL1CvxMtuM06uz8LrVnm34AHB3i3RmN1mZG7vjKVjMNbdZOsqwzv3HaIVQ3Sk09LjMZEAgriSFIneJHYORIXC4/0x0l8ci5e0g4OFEd//4aF/NJaCdg8VulnrKyrUwnLNiwWGOp1QbFpJ7D0GcJ/hT6JaSJNGnT8UrvUjBMlJ3CUaqVMFxbJ6mRoRBO1G8rCGcYY6KOkM25fcveOiwPyrbH6/OuJY3BbgpLlZ0847sDgUav9m3qS+Djlb7X2uXqLoPqfa03RODwp2upvnw/bq5dyk6sXX39RU+fCGI5XWNTPyY6uL+gxuzzk3X12dHUyFtYtgf/XtbqPTHmommKRxlzAXrXBY4/pgZTxaUbmbyADThw5wJ7hb8VfuAyn4fUHe5ZuQmuPrT5GQtRsEmUyeDRPPCQPZu5u4ppG9e9A93P36HWgH+36M17hulN+HtrIvkzCj7VKg8PsDqVRCLocWpc/ntVptKpVZgGZoVslVch2EZkalkmvNcrM8ETCGbF4+7sGqhkKpMlukjNbnt6bYuCcR8MTxqZBz5JTESE+FnDkjE8pJZHqtLU28K0j3M65P0IG4Fqvekxl7g8bj9iAP9aig/hRP06OemsDYT2VDncj/cAYZBPm1wVQKpFIkTBAk2jVoIZSY8+z9vFr7FvnZJVppgRrdRjaohTTGG8KxOrfOwPKuoD7EhaKxSAzxdQZPEIT5eBC6dc4gjLGhIME4QopujH8f/5EHlkQXJxIC1qwTfSEJ4XWISi+NHksejiAS3VB0VRNVGu7gA+/9rPrEvuVfLHw4/9D3BrDg8TJkjj5Q/VWuMG3FvaVLfM4xN16w4uFsWMLpuHP2v1N9+63q/qc6xx5oOLAE2u9+Hk4+eMf+6vb1qeI1D1bv3fbIjGsWr99+5WsrJ+TOIe0jB5Zz65i9wApCoBG8IBTHqMfjAWIOvI/dKr3PKjGG5oTQWGkABFQBWyAUCHPhkE0FuFy9uE7HdpkbmfRCbaNzl8y3UFZGHYKK4d0F3p6rLxhs2VwZzTjg/fFtopeMWEPEqqalrrGkmmj1iHjSdDxV59WZWGncVD8LeFn3LJjS4a06Kd5KGGOzoIfzzYJJfXoWcEmcs8BpQzQtaYJgqumKfC2c1oihw0CLVbSGSHjJKPmwCd3W+YNbH/vdBzcsmt18nrB1xZZXylfNuf7JiXeec9WPdq8YvzRmfath3bkXbb6tf0FvCj348BV/PnJ4sDf9o6u/94sf/uj1/urjDy3fd89dz3dNrp918bJ7rrlh2+xmOr6BG9nZ7KtkLWg0QKHiOam8mJINEVg5XHGYL6a4IRJWi1AvMB70ObUqGA+DokfzuQZp8DWCTFlUeGSf0xRGQcEkCEWD6nM87JF92QkFVNi04mB2UiRnOEbIGchwLRKk4K1BOMIyNUzVQHznw16dV1uja4Dwk2+egfAPp1kbdl1/HewX7bjqoW52DgcBD+TgEaE+xOW5bm4ux/Ict3eUV/3e0V71Sl4u2ytIpM8gOdFF4PMH0W64G2f1eUHtAZIElCZGMRGo8LjM25UQ2RS1vBDrK+3kJ+P+/RhxrCd+9VbtqYK9Uhh2r/93XAQI546dTUgBvr2dWf3NEbbnm/J/wTdvg28+Ud2K/5370HfkK9TDwf8tR7xMvleQSkiG8GuPzpDBw0gTUJIQ84MFKMWZdAFKMU+j6ALEnH1Hxv5dvmqsAUTi0FCqg4FvN0OSLQ5Ws7dVs0/AZXDZN7c9ROUqUuBVLFu0wtuFTqvXHe5Odbcu9V5Qz7sT7vqd9QzQanRarVvHNuW6cnNyS3OX57hcKpvNhXzBbOiBpsebjjQxWELINoUTkWxYNlYOPSALtLAC/MBCt3WwctDnSSYSZRgQFvg8Rp/Pk2oFYGYyZUwmU3aHg+P4mYT+y2pN2aBtow4xTF2da6bb7fEk8TsmNUl3MpUsJqcm9yT5pDaMBYdwOIS0OjlECIsX+6Vul8tut+23Yg2zJMjrUzD1ZFLhgz6sMh6qT7SRsKmwKJiSSdaJK0sqlcUsTofDap1mgZYyvPjAGFLuRNkYpVRQb5ZTA9bBkg1/HFbKFUX9XoYpwYrDokWpZuknvh21a864E/W5UF8jWmU3cdcQdeTfOVmVaJRJwjnklVDSipo/iOg70UZICHNhvGBqKGWKDDsDpIx+AsdWt6vghdX7pGphUqDS6ps50VHdAlepq4/A7sOJgDkGB9tCda9sD/vaYTBZjKALJ0VunJQ4x5FIBoORscsjk26MTIKVtSELm0hAp840rfJf8MNLUnUOlEioui6hbWdqtZtdy+wESfCckNqbholk1Ot3u1E0EfN52ZCbM0tsUsire8zcBU6nWRHSaPzQvxZFO5OGMlQLHplG7pYj+V+kEgE3pqIEbpZAQQIln0I31l4ySQIkzrdm6TrVQNf7Y7kkRSvUBbKfJ+HzyXeSKGlLTZld864h3TsRBU8RSG6B+LqSPqEEiLcr4fgq0N7ttN2cGhFLuKujkzE6r84idvP5GlJNXBpPT1iSeCJbsQATj86biD+0cJ1F75DG2buW9yy1Tbx5SqTQoEh35DKtVo+O2VmZMDW3Fv2ssjk3PWcNzLrtgUnTZ04w+du6n/S1d7U1J+Zfc8cesd+cMvQp8zr3AFbXkuBOIbTAstKCeLlELwlZ5Ba9JRTigvqcvkvfl1yWVJp2++O7lQpLmTEdEHCRlhnjfisERxkTqINfCx6W8ezQWNwWZMnbdmtwgdpTaZgGL6ShgJXCHRHC7aG1pVbWNMDKFyU81pYI26DtVOmPJHDHyULqeOlYUdTdKLOHOFRqEZmlIvMG7agxYxmej4JiMERUGyPh6lj20CVbb3/3+vM2nbdl4lUHnytt75Fe2r1u+hL4vm/l+K6OOZcUxixasoNdd+fNb/6kurXyzwunTH1wxrVf7Ou/d0b9k/NbI1XZ0v62adW7d5zXfdnPia98tYu7FcumJvAwHueUkDWajUhShl5BoVD0S+skKqVKrSzD8wQ3yxhZllGpVUp1hHTKiFExaoUywms4yGnU5BoZgGrJXNPNFob4S8sQx7IIQZv5KJwHbaA2qNQGlFPHKLllitghxBhMcemwKwLZsNZMCVCMDuvFXS9W8ohNySuDXhJ/Jm/hJn39MXq4soitOiLaqy6uOFGmcguT6ZrZMtEWqXYFmRuYNcHqnpsvryi+3efQn7dMSr6vZLWLX4bzHAQXCHn7K1n31f7gK1nP1T70SlZytV/1SlZ6tU/9StZwtd/2StZ4tQ/A3UYDgztN3JeqQdAW/NBOej15GH2oVv0pRCcwTxYGtacGT9tSitTBPk7dv6FXR2KY066GWixrzt/U83vkOPvBt3+c0BeoPOnvmzih38+3+vsmTOjzk/0JXPtXr83sCYW6Z3EvzewJBntmfj1G3CeouaFjrAb3FxnwkRDkAuYAKlugSgmUWqVHySiRNFG/NoI7dKvNFo5g7bEYKaOjghJkeOlSncKtUF6rOopkWCF+/mmZIYsWsJQiQYa3rQu2sZAlc8N2414jNNogEIzmLLF+pAgRe5aEpiOntc+F3w6j9eHNYZQKF8MoXIaPCxrf6sTTmnp3Paq3Nf5jQJyOmDx47GSpVCJOTqdKcVzzJaz7l/4W1xIjI+5OcFdSiRdEs5M4EYwHgdrHYvIjk9FS60dGxSTyoxFCEwL2pV71fsoZxmreDziMkYQtLA9KxjfMmbZSCu0v242OlmBDfdsKtZv1dSV9jmDkkmxkBbPz7erba+YHnK7k/Of6xt55ZPL5pj9Wb77kkY54IZZ7vuO2173WMRvvN2rJ+D4UQGlJN+5Vfr+vUVrD58g86VQdjzUbaq9wCJZAEPgSUajSpC2JmNnIKgPaR/lLlGV0/v66R0O4mxFUgYBf7kmkiLWHOpIJvlA8m95uEKzBrGF3VMB7UTwE1FvSton1CdDts6XSZbjmgHfGeFGcP3kS698nT8YH4yfjU46X8KdFWuDJCqW/sYzQm5JVPxXwA+GI3anTI84RYhD+PvmwM+qFOs7gBRF7yAv0SOuFw+oTEenxIJgfLdGLU5l6k5FBo+bWRyaAXtVLY475yczEXNgfteh0FllQK53RNC3b0RiOtBp1ZplOpmTWo/EPLBk3dlwk1RIw1vmjy6pLvu2qfFn9zbJxnbn6JsHpjU3Z/POvSB+eZFzocm4ZSGNpKi60TZKeK10hvdx3i/Qh6ZNSSS8zoRV97D3h/dbL3OC727fdd9j3iu99H19vrQtlp9oW2Fba1ts227bZ9tgklGhInRGU2mLmBZnMk2x4AZBRUGMs0rXaIK5VOnGNrwM/YepAC4gzepBgdAejC5PJlqPoVYDgS4JKXfDA+I7E2MB6yoenEoxALpNlMgBMbYCahvUNqGE7Zya2dme6iTyV2OcPcY+MIbWH+4s4ZUQdGLG94nFVBAQVCIaK2FHjcXGaOv5H0g9O3OueOXFvZPq8viOgYeiTfdDTDJr78WEbPuzFh/fpPXg/Tmfv4MgHQk0hZ5FH5encXR2kFIp5C8VK5IZJgODFF/flx8WbP1JH66JOrcGaDMdzY2asn7nCxatkOp2xOCvXIpkasgXrfMzac8ams/Vj5jcXvXaDXK002C2uWMrdnGhv6V7w27BBblbPrp/3TCzjdjvDuD6bGRNajetTARygeb+xwJfhS4eVBQCJfycpH9v+9TqoI8UpI7FnHnES1VWkx6J0N5WzLJ8W3/B7i6TpcOY1P9h2zbpHH1vnrpeoc1FXQqrKcMt+dP3G7T+69vpd8UCwsOeaKSFf6+M3TcTfsgxrDF7uM9y6pILNaDBaduqPJo62cIoWRwtyeyJRpQLFQBlWn4bh0B1+svkHQbZBCRcrL1Ui5VHGDBT4iFy6wQ0Xuy91I/ez+JAH/gH4meDBCMvcISVTMU48FEaiUSjNJE0wpolCdxRqolOjaFsURsvoEyEUASltCqUutc2NzA3bpxZWFtYXmAJoIF7PCBAhYwuhacOX6pGmyd2Emi7VzUVzGdsY4kFORI5juIBwKxpYfYwIHqd3V1MKv1ojw2Nw5YvPSiUtWXxB5W6i9oywIOOuNmjxMo0iKYklnGSohYTO9xCUngY24eNN1PjWzuS0SDSa6C1m9Dqs3DzpGpPGPXfilD7VxTevmHAICj/9b9i7bfK4zPrvKed3T5rUbLpmUuWWWTO6c+/d9eCCNVPbkm+9BZeV9CGlXddz/R+v/wBO3H64euDZTf+Y1NKusyvTS6pb3/L13Pzt3bADmq68v/ry89Vfd2XF+bV5Q8e4W5mfg2YwHkyHi4VeQ0Shz+rJ4jrmvanHpzIh88tT0RvqD9V/Vn+B2LD0vjzqlz4RhLyka5LFGVVPhV1T1U1ySZw4eXp4hi+xAHaNbynDyMFiqEnClqFLaJArolESZAZXW1TnDKUkk3p0ivFRkYYnY7V0dRklmhZ3y1AL03Lh8wDS3kNryIJhZ2BCrI+AfWYwEQe9sDdjHPb+NdpmNN8uev9OHhw4+TM6LhLW5AFKl4tl7eGJ1oF4imzQKZuTpRH6MjIz06InQLWaR/DYQmd9s809rrOjc2wnw7eFXMGGoD0k5Ma7QLY9PwZ/9UmPCzjSVhfMNHZmiy6m0Fx0QXe90wVtGaeLEU061EFYFGJGuMYImYBX7DFoqIjT5p3g6U6G8vbWhoYA9UWhw4dkGBBAbD9cLQgdIXrlbq0cMz248Lb53v7Dty+fVcxf+NI551/6I7jEMSM3JuqS2gK+VGvzDAjuWDKjId16ybTH3vgrbPQ1++xxixtW/7l1/sRGX3/e7YD/8+bu+y2PrmkITJo2fUVP/5HHJi/qaXBbbBK1PZisd0WnNa3cFrI0tTV9sturfaS3wejv6LsismRFd7rb5Rp7u9imOoeOMT9hPgJ2LCE2wFlHgIqEBdRm1dQBF2/YBbwAdOEADVqHtqHZ0ePgVeVR1112xnUFKWgIqbB8bXcE1RqNzR11pfxYstbY7ABKOYMjGGpgU/6UP+oaOSoz06NRV8hiMkuiIalcpkgJnF1ohI0av5uE+U0bBMM0wxbDOwbOYMs0D4xwtNOvnzj9UnRjZcQQ2zLaENtCzK6CXIBYiNMoNcp59hH7az/hwmOvefFFdeH0loh6TMSSbp/RxEu9Po8P8ZJQfTKRjCcZ3m3yu0BMmnJBn9Hlgkk+6hqxwpL2833aqkrUUkjDdNRQJNQIS/3EqZs4BeBJKObXVEPykXbD/GRgrMmx/BdX9G2aujy1stFgPf7LmVePW/mNvCsVs3iiEoi4Kbl6m19vZZh91/W3T1+xZXBtvvOqxLXT26fPfxXGU/kN1Y+/N1NjXrDB98mCGxcbnW3Tn5Q/J+qJl1S7mOuYN/GYRPREgywiizfHe+JsygM9pt0hjUpZZmwHUjwUKR3BMKmyyh9lyBErZaogi5Rss+yEjJNt1OjdeqQnJxXaqCeajjLRL1N1REcUa+8obAVp+OC+58+kf6zB1UCqUjpVIMgcOhcymne10awe1ghF18MzsGZYVEPBcfMXdIxbML8liuzLTjNB5icTJsil9y5uZ96kRJD4V41fPJoLMk+4INccOHrdgkcXdSytccZWu+C3zFu4bJzgsqf/aD5lRCol4cDkYRdWI0waMajAk3oldVmzubPKF1QktIBKRqhbdYxKZQWMlkFMYrhMug5vsT5qRdYn647CQ/B3lEmjVKGhBVLaQW2c0ATjkT5VOUVl/7Oy74Yju0XYBGd1zidRBBYk6/nToQWYt8QYAp0LqgkxuMCChb0Tf/nbS0VsfBQ+x65kNgIOdO7nsKwHLxUUDFuEkCkSHlaSEZNMlUV2CXeaC5WvkbPGCTtrfIDMWZJ6GqQ2Xb+Oi7Jd3/92DLOx2gJ7kficWUP72cWSyUACbhbySiwn4C+G5yRFUYGWAIbFMvhMjjdyHM9yQCKZiSA+g1s/w3ISBBieh2V4nWBgeI7neay9yDibVHa/d+W9IuVlfMox7XESfAbrTpMHqQM1/rClm8R5eummmjY9skGLs1EGJeEgZO0Tqq9WtS/7YD28RzL5yyVM5Rzhvm9fA3BoqNrFQm4FGAeREL8vVIZHg8xWtAs+jpgb4Y3oRg9jl1qNei2rMAfHtuVzITYlaCLZVBmqD7VcG4XjfGW4QJCNFV1OeAUp0HajJYtLQFEyhzhNUzyxNEW8FzIvFqLFOBhb6oiPK9WQbF5xXP2Lxx/3lbyrPXGHJiol47BRv8UWXemAmx1DDkQI6k84GMdRuBd0Ip34IZVKA8dODRKNCMvPVPohGydPnqKApcqxUrxILA54K477wBYRO0zA3K1jQpHWSMEFwqEx4RYXpOOfCOaGDDo9iSGObafxmuSTM/jzmSb9v2CKQ8MxdCWNEvTKkvEXHT5vwoxCPFZnZmValbOBZ1SO791uO3/x8t6epVNmtidDGQenVQRbZeoHrIy2qqzu/sed3fXhgs3gUymsvFTd3maflAhNuXgjsl45DXpaWnrzGSHjNTXJeamquzO83J6cciX5ZlXgJNvH9uIxLAf2C9q8Jh9DIavBklVYRQfUPx/QW7I5EgPXjDeaNE2xbk137ArJFb4bJTf6pN/hmvq0dQ/7ftzpICfiewLkhDscIT6r8sY9brAbOnZDJ40kItNnnfa8crdKFd4dsTXVphPo5zKFzCmc6cGqPTXKl7XGQvi/OLQa/hdfV1sRPXZZ81Uv3z62Y65ekG65oiW3+McL0y5/53w5PnVp89Uv39bR0afDp9a0ZhfvPi9FTrE9Pzzon1WYft7OvWrnpKhKem51Hj4yszB94Y59GsekGD4ixpwC7OvccrzFgasFwYygDEAZA6XIjBDLsQw3EyIjhIjF3y7zIUBGnIqDiAEsiyA5C4GcZXlgl0AbLynDaViLX2Qd/QlTQ3expYZ32CSaxLjR3y4hdIrip7KvfzMNXQqnVQeqPdzyr//EvPJtC/F4BFLmQ2YbfkMF+FjQbwPb+KfAU/wz4Bmefw2+JkGEeUkJJOguoEJ3ChOUMclBHkVBDEZ5ZjvYzh8ETIi/G9zNMzZkk4YAI0MyKcqzeXk32y1/iX1F8pJcshVulbyCvwopD3g52M1xzG40DFx9Hnefy7HQ7D9AlRWs+sr53QqFbPcIzdHzUihdLsdXCLItEihZPMxsXiIIl3iFGJRPlWqbIreSaLkfoH8irRPhIA3KYCNj8NIlc3u1BHf1/PWvlc+r/XDn1BMnpPAt+Hq1qdpI12OqSTqWhXD5fFQrn1uFUDPbLO9he+T3ofukr7Gvy6UhFJIiPMpLzMgsZZFUDnhSU37BJJfulskUu3nihkc4LpZvkUP5s1AFIPQDlkj5JGssZJeLBaLB5XCF8ihqhb+tDW84NyRTp0rDuRzJ3MBAyUAAQoyXLi+BP6j29/zlL0gLd1b7p372GbOt2lhtgq/Dt+j6JUjiUZOYP5LpMEvxQ34w9pC116Xs1eMP8oAL9PLEj8ulcPR6y3DFfk2vicx2Mr0yW6BG7I4Lu0JiEdApYGqPHj3Kcv9mG86uEbyjz2uM7+jzroV0A2aHid7hMPc7Gt447VdO/bJFX/A+eDN8DESfRiHiahyinpaabEiLOyXR5W+0r3N8OB408Sf/7cg93oMb4QbQvo+4hW/Yr84FqTVHl6VrPIBTdz6VPbc3CIPaU+Suox3Y47S7+S7f7ffgi4QZUNAgjzvtRoJ7mnuDm3FjQaH+YM19cth9u5TD7WrC0GeSR7gFIAu64D+FVUvdl7o3G7Yyd6seMdwfvTe1XfVjw4/cO1M/LDzVcYQ5yu53vxx7LWlQqZBBZowr/EYuxrawK5QrDOvY9cr1xrXum9nNyltVtxhu9G113x+7P/l4+5PCEeFl32vCb9n/cn8Q/SD1YduHY4/7/iyc8rl8xLEPC1yRGi1nR21dqK1TBFkSwBuNUrNU4vFKtRKzzuLxeeFmuA3ugQwFFbnp94rzLNEJOkNWR4/poI4gjMxAS8LHGAjzJ2HFyWq1UIsvPiz1bfC+Q7ClxFqmyXrLaJ0w3Zn0SyJZadJszvqlWTTmojQzLheWaX6l1f9Kq9PooMji0d2DfnUmHqlHIs6vtOe60l2wq7tHn7B1X3xoGIDyNImRhoqUAhlLO/2idXgYoXQyXnPyINB/MSaJiFTC/wbjpQIWKePxkUVplGVU+xpBHonW0UJHJNUWTIbGhmLxaBzxhVQxCDoieNFePyYIhfi4M8ElogsexTGPgJXy7YjAlUSwkmhGoeYSn0iJhXLafBMBNTcy1GLqH+HwbMpJChHD+fcuecyTTIcao5JQyL1mukdncPS0bf/vWKi9onFNvGndCzfvKz/6U1hYuyE3cxenCDZO2Txn1ffm3Lp0NjepuuLy24uV39gM466cWxnzzPrq4/flFNqnn6rO5JU9JTj7p1D68l/VXPXwirq8K7b2oep11Ze3rF5wh6j7dg0d425nfg68uCULMC60X8/cYNnq3eV9yfKy9bjllEW6xnKDAS21rDGgC9BSA5pjmGNBYRlMSyVSadwjgSLPBzWiCLkyjAhqty9kaw25JTZJIqSj5pQ2hU6hUKjV0OlMC1EopLXpDWkkpPemkSedTqO0aX0O5gSbM7sttyeHchdKiflkFdgAHsU9N2VgIyYVe4cm7A6jsGAaNqaYbGNPG1PIFEOcsIaU4gO4XeCGUTlGo2KmsKxMZy3JRJy2Zk8pHYME3YybgK+5WOdtL7bhzpnhx7gEF6hztnjyLlisa3Uxzd5Wl2gex/JhjLJhi14/XhEzZDk9wSnSwhCtli6D1BWCUnNm2iEBrodgU43WH0uU3O1Vo/7OWWOWZD3T9l0ydZXQe/mcP19VGvj12nM2CWOumnrH299eVV8XTkQD9vqsEA4HnWgp7Kl3OQJaOzzx2u7uWZYHr2ka35196vtHb/3LteN6esZ9/oTVu+vTF++sM+UeA0PP3+iyVA83G+9eZq7Lz7yF6CdDJ+DDrBaZcc07BBUqgiqwc9DGTqixjRyvOfF4c15W+83HrBc+vJam+xt8SGr4j9JJDf/8jTQMH7qSjr/T0dvMj7EMZQEpLEPpTqFTdiSRQdbttTnhC4Cqhso3AbS9YI0Ryr/Am1bCgU30SDk7UWOCpi/DjTaya3JOrBdMtuzmeijOMc1JX1lj+Snhyq8Qib9yEr8HGd3IKDc4OtJbjdxHnEwarT4H/81x5pZll2MNjZN7Glr6lvTMunJH9VdnH+GWN4R+2GeQ8RJLSRh3wc2Xbvr12H85IurUM3E57KmVw6WC5yv0lR153U6bRMaSvL8Z6I1BXB5v4gEd4ozS/NsaNWEY/pKdaCK7BtioofnXQI3GrUGaOemVR+CHYKQITlYGT5VOEgfjyslB8jsj/4Z/ExaF+zfHL1t6Oc9wnMKTbp27uHfmVTtg8uwj6O2MmFkpzmznkptwZjv+5QjWibeiXyIDzXv34VNY1cXVT80kMuWbOMvD1a3H+RS01qzG5DaRCHjD3JK0bknzOnk64Mu/q0x44uzYLtxyGtFFKhsV0QWc8U4dgu5r8lLscPHXyltPypu8Dy3s0e9Dy3gyLeD/vWyfPftt0C/x28zSnhFfhsE93ZfsbPZcLNdpgAPMfQb3y0GA5fH9yj0aYnbRMkFBZl6l3qBG6vWGMvyBILOJXmHrGbKnkSVW2TZg8X29Ju8U8TcncUM4ViKhggguDct9ZznmeU3e0VIeysYLuHMrFKo8O/6bZ5Cf7rYV2HMLMXwU/6q3Xv9IW0w8TNoz4eB7hbudxox9RrjqSv4yKYJWtSYrExdY9pABGVoL1qKb2JskvIyXSflVABoBLwEkhJtMsorljKxEynIyKW4wq4gdRCpBEI8r5ByDz/FYxQIM7i94qRSyUp7FTYdn8DMRI4WPKNhH5JQO6zjpfrBgPYJDltagBdKaHvWvGzRqEMGGypBfBi0yhIJYBp+/sroWbmqpPgVnwaXc7ZV8ZQx6Cb12XmVr5X60lMq0umoXM0j5G4o1/oaXcGuaKPI3NJ3N3zC+kTNR/oYiiQ3t8WWLglaXnVqExeLK4okiM4S3JOWhNygLEeFwFLkc8HP0w5xMqpk1bqBn4PWgSXxO9ixWo8y4BgtPGSe0eZgXVNpsni8P7SV3JYw5WQCrm4ZeQr/gluHWJgiuVxlIyNj2iEYpgqxDMmYP6dH3oAp7FCURAW9oK8PI0dFst9SzAaJffNt2PfNzbtnXJe6HZHz4dOgY8zGZs4UloW5TEm7yQCiph0aJHkaQtN5aj1qgiResDEMER1sgS9ZCi0yZZaArJTik0Ap7YB9kCZFgXBryRSICVg6kEWskEmF0IBK/SPBxUpVVhXJIpSSWxwNmZ5auG7J0LUTVuqxEaVGincrDyn8qGbIdVjIyoJRKhd6c9CKdimNBOs1EyvCeQ0JYpVSpaMgzmSuryqR4KWNlkAwwZUYueGyC1GV1IQtjctmkNtgAbILBlLXZGsxOSx0Jj5gqfEQg8HDB/JKusREv7Vbt5Apev/Si9mUiFVq1v7YTV7rUW79+C0uncWDVvoxPU6pOoCMprEX75Ao5FgeiXGpN4Z2CHd/4ZXyNtmC3foTVRXwM/4d4SaQO3uSVePXUTm6pUa6G/fnGXDaPl5Qyw2Ku+WJhMcPLzKimGPhTS/Uc/eDqSeHJyWmFi3YMblxpWGKZgBZZZvm2/OBP35thXRBWXL/imsltJvgH9PtYdEoV9Qav9t/edN7PHv1mitYVnPKnR/e7ZA3V92790bb1r4m2zhKQoEnMI8Q6QqwMPOV3lqA7BRefZ7vYrfAllpVBG4zAtYBFBPH5bywHh6DgD2YpAZoBN17cArbAR+E7WE2Zw9fCihJE2uTTNoIiZbsWTQOiWQABYhDo/stfJPBN+EY1V83Sd1yAX2gKfccFQpSHZhiClwG2mZ3A3gvfZFkGyTnAo90Mw+1+m9h9CTkdfSfBBMmHpIFUYfqYvIuEvMtkwsdMXiVOFPzBEXPFgKjQPwl/WO3Db8E8Us1Wc/AN+KZYVmMAYLvweNMKfik0yuOReDzB3Bx5IvJs5I0Ie1Hg9cCfA4w0EA20BnoDrIYHJjevNbHKgFvi99kDbjwifXbQhwJunjAXz/BrAm6j3+/S2FPZPVEY/Us25IMqZ7nOVQcBT+yV8vpMKI77iphKUELlpxpn3Vp7qziUxRwpO7TbthVgYYMiN6bwlHfK94lbV2kK4UskDkwna+5iNNZajayT2KkGB0vUy7MlPuy0QfguBijcySKyz+d03mHfLrrnzzVSkbgG/AuL3vHDs4Im+BxyRYWqvWjTVL9Umzuq5vFOzapV5/3uzvPvGjepo2jzR3T2ouCN61TMDyqBBUU2EJCEzfPR2sqmcyx+VSDAhE2L0NpFD/10ZbY/num1eEN1ebVZobd4GkKXibJXEy77sbjsCV/Tp4IGSDQurcTtYlNSUr6kQC/wBQNut98HcQH7/baA2+X3a6HSYgtGGzXWeGPICEPqsiYSDmu1Gt7tcuFRXZ660Gq1xaJCEAY/hWqg0eKyXa3Mi6bsmCqFy922rQW24EJubvmOQi4Nl/LgGcFaaEEfE/2hWmplTdUUT7pJZ84F9aGGUNaQd4GMKeWCZkuTrtEF02a8GJ7CFTlJ4Nn1EBJVk0bCCl9zmsEngt7cKEYMWiUaY3vVPMGuXrECll65MrSw9QNNNFF1xuMyvlqBjMOiNtS1nBtzMULlpvPsPimukojpPLRm6Q/2rtZov7lmVtqNAgHW6zBOxwcPOxyWiFmnUxo607fSb+Hi6kXMHdwkcCkcI6jvb7u//dW2V9s/aPugnW8vD/1WSKgNRU6LF3mpwZ59Bf667VQbcxN/fdv17Rs72I6xQrG9jefwpwuVcyQ18A5lnaxXaosSsOzcgoCPFAj6pjBu0hzJZtzQCbJic4Ep9IIN494Zh8aN682R+GRqnFqhL6rL6MDBFvkLUTvZSBm3+3vJ2eV4p2v1CzMXHkUHwFRGJ1gXb+8HcvsLLdFoly6xzJM4N5SYk0lMurzMePcv23guSb164QtdMwmV0qSNc56FPeCykYhvx6gr5rHjBEhL/+HKroiUSfRE6mSBbsSPYY11gCLlBkSSmnhcXNK5CzEWExiAoghsIeEy0Sj3i1CYmsdPzw+ejv5FEUCWJAyLsBnCwjTar99yBgUTBaaO3BUnckG0qZB0GlvbIrKeDVFrpg13fJObXMYQL1HUhdoyje1TFUG9o2lWrqHQHrWmtgiKeEuruS5ZbGqQtj+RTBaKcVvmFkExqyOZHqsWZNHsLe5EuK7Q4DArku25ei6J/pi/6JxrO1Kx5nEZWUHZEk+0BGwyjolbfG3TEplCWyrxZA/DSW3BllisXS1wYzqTiWT74itW5aKTm9ipbbFIm7rIte1NZ8aPTdszd3Sx2rEBRzzWzCOTUyvJT8Dtrx9W4S5mMpa3Y4dBL08ZLcrQcICQWpC1l/TzBGpX875M/QuvBRx//vnju84/n5l8fpe4SXUKEusSVzbVKb4a0Sn0vUr5f6hTDP6/0Cmq9/9rzEqsb1bvZ/bA3L/VN2O9Afnwy/1/1jdJOM7B///1zer9ZynXG98/W93e+D6QgDFDr0hepPy5Oiwl58FULKlchpyCXAItEDVrejSIwOZ10tMy8EWFufML047CdWAuo3sadhYamguxMlwnKBoAw7CugkJfwFLBuoMaBVQ0EFM7HluVawgdttqWXYNb0KxnYRGsgq1gMSzunzcnSXYn4N12WBScWUFnymY3NOeyG3JNYiTmqVmYXSwFe5gyek5QSuGeaWghQmisWkpSBnBKK06pUBOJRG27vMbPQASPQe3J1YMigRKB6RP1Dv8TybXpjNKxFAkTKzps0g0SNnWwFkNdBHX8jrtsRnD1wCUDiL945fdWIv78RectWriI4c8NXbBk6ZJlSxg+EZw0cfJExBfaxrS1tjF8U8jn9/oRj8cUi9HC8NqQ3eawOW0MLxTHFjuKDD8cP5EPhoLhYCTI8JdOX+WFK+bgxYLSYi+4sA8vpsQneGFLvt0LPPKAFxp0Vi+oU+LFuAw+Nj6Nz0Y5fGJg5mVeuHL2ci9YdM58L1zSf5EXTKyf6oVtuWYv9MvcXmDR6L3QpnJ5QbGx0wt6U3gRlOi9p8MojuJMq0VRjMdi5Ef/0+3v466U6jTes+jURCJucaoxP+wbGDqbdO27rwr+R1exr387YxOzrxKdcuekvRuuOTDrvm6t2sKrNVKLwqCVm3mlUmJSoBXT75j6k9Xfe3HqPZMMCiOnU0kMSiP+z6s0vEGB7p1+5+Sfr1j9k2mbp+mVJk6jkeCrjHIDp1FLjHJu+dfnctvn7Vq072cv71z21JyMyhy94M21Rb9JLjeGu3cd7I4bFJULztm1+OCzTx9e8cSstFwfGtj68MSwTqEwhvqP3jozoJcl+7cvfnHvs3sufHJOSmEILt5xR19Qp5Drwqt33DYtoJd/53zPu/BGeCNwHUJ7IzCipcywcSwZnTEfk/sO/t534UycznMYpvMb8lvyWFP80+F8ozcmQJg/PQ2T+85n3kLnmFyCGkUErSEb0VDmzNAZM0sjz6TzP7aafj0X69dxwYngwm6Y7ha6N3Rv6X6n+5NuHnTnyLMRaj6Lwve7uIf7KPew5QCEjbFyVXuwJwxhbiTdSBr0GU3jqPFY5nAawpDqUxgJ/aT3NM3wd13/LmjE5UN5iYNehR0XS/AMXmJ6Pc2bo2ajyOO89Yi2g9DZjMg5P75F3CHYnkvBlBBLZlOCN4AXVgdeYI06ZS8PBagpAf+tHubfPfud+kCW5Hs/9NlJRZNc+Eflgqahc240jadWV6/hNB5BjjS+Bb7NPsYHykPf0uk2z9n1fHbad+EruAwoV6kPyAlXaeB0KX/H9X30WfR6D4j0hCnp7ajrKRczvT5Ye7dL8PUxwQozgsmSzRAmz4yg1GUzChfJXPrMuUpa7mff4134OH7H8YQjNP2vLNr+bDrmJgXvzAgOcnOFNvtcBm7OPJdBH2eGMiijIMShxP+KkId+x/374I/wO/oEHXSnU2m0Pg3TigQlmj3jExvIYdmEcPL6mZ34e7lfMH6shxqs9gKtm9PyWi2vEPXKg0T/4ciGHytGWqIYOf1Ay/OcHNS0GuVCxSoF2quAm/E4SGRvjy9LsT4KgzkLFFoFUlxFI+aYjOasW79Qv1fPpPRF/WY9o5tC8Do4NxTuOrC6IEapJCGN4jWfn9FqJPHCg/uT46qSdpcx2cHsrDgW5bH2h3yWRciHN4NUlzCxJnQfdxfOTNOBHgbCZxk34PCPgW5BwzM0zvVnuzibZJhU4/JKyUagF6nBv/2NIu0M/rDEb4BvvjH5sy9mvMfdVb32F6/CK8i9jWwHepCbB6xgxkEIlCoCkTmgNd/J/wQrByqghW4gY0yCXQVeYBNiAeXtyt3qhMpms3/mJU+kDhtkpKbBkejM+7FacKTGmjxJYS0h0WxDSQiX5ODVfWNf8roi0lZ2fclldHYuTZgjXJ9RffHG+ZHstXfzUk8qINoVjOw4dC97nDjnCEqwl4F2joRKGmbaEGVX4nlsRNdW1rHHf4jThNk4uh7LRyoSkV019KWgsjmy7J0KiRQSuFaZcQq4W8U7u6F0t0TMWBl2HqrFa8BbEpt6xrDTW6lS0g6KOuwx6qw5SCjqhwE9jXSSDI0bK9l/6SUHZR225eevvIhbfvv+/bcXhXYxDz9nM/BTyoviOchvAgAL4/v3Y2H8KNwObx+O+PQd7HJz2ubMacM/ro+u8E/U969nvkZh7mGKk4gIev1CnlcuBKaF7zCQkWkWyq48Aq34tqlB7UcEdznYmPpX/4LTVKqz+668au6cq67sI8QqTVMmcw9fOXfuVVfNnXvl5Mn5PP3hPNxRXQf/CJRY4pwtaHVWmSr7oA5qdWoF2g1kBDOlVBTkQI52AMWTalyafzoMuEfVaWDTE0DkLbVc4uZRIb5yfwTF1OAx7agI98FGSiKIxQgxAkXID+d2pArF9vSkBxZ3pxLKXvnk1uwcnQ2m2JaMK0LKYRXrRf+gPDYSsGKk9rCgv5448A0z2gg6QmnDUf/GK0aqWNDyOwDcrcFFdsXIpQeQTfruEfjn2tsOlo6VBrVf0BXhvhkskaBcBFhCGFrwDx48Oe1SpP771NXcldWdsJ/8cFn1VbvgJ6CARw63oFKpOQcw38mpVXIdAKnUW5kMTA3+7i3tm5mGdFDNmIwuNDLNWmP1g0cCnU24TcdN9pTBmFuejnemba39yzMFfWHC9Igz5lQbtLaONnt8jLfponO7DOCsvmLMgW7cV/wU9xOQ8ZzZX+Ci+WwXHNVfDI70F4O0wzAwjZZ8I/Px65NOfDHj16wJrvvFq9UbgdjHcoRvKg7eE9xbYvCJ2KP1aFX9LTHkcrm9Pq9H7XK7VQqvx6OUl9F7B0lw2rqfovdAHTCjd4EPaNB7QqDOhOVsl1rBmuJulSqi9BiVSo9SFXF7sIQT18YfjTNxErJWj4WqJIrHkdmEkDQ+HLRW79PI6zQ+tw/52uW2BCABa28QP1TqYUed7goUdkttUDoSCb1lhAPX0kKsVBJtobAJH3iRkWop/S0kMLTTEW3boCSXHxXVlhIs5k2S0+AHTtH4zYz6gt+mkj/7rKVtTD16Z+z4Nhnz5z/bA+qLLr7n9Rb4YTUYNGo81tWV++bfj/iV+WAi0RDQLK1+dejcw1XjilYVf+CjWoxf5MLlagW/FXJuO0zZi/bN9r325+2f2HmNDMiB1S3TyrVW3qAxIr1WY2R0EHB6Qm2kYzQBt5wOblzALaODmzHgtpLBTe3Xa3Q6uZ6xGwH6J+51jgoh/T91+DlymZzAubaILT9mNGr0QAd1WzScm0NcTFMb+TTUg9pgITqyaP+7yjalhkqNxwdLoht8Ba/pQJfCOjKxn7aMGPYIt5E49g3A4fIb5rmjJUwGwT0rVybHVtXtDuMllySL3KTKl/Nmzat8cCEZDT3WFXBCaVYJ2ZfkURLLCBcNfcKS+YEQ8FMZ4SPwO9yHugU84re52xa0rWxj2xoyhBNfOEPEIvLF+KFj6F3KcT6GcuJ/lAbAKxhgk2Coy6aaik2oKa4mSVv+lV/di9t+hj43Ij4XzsLPTRLZx3G2xGlyGAk/+tOCdciKrMYyPLlvGZ2owvfBbZxZQd9BqL3/ffgBjeQ+trNn14xWuYLOen1i/tyMUmZoxhW9jN6LhvQgfeDpWDoS0LWPx9LNuv0sA4hq74ASVo1lYtlyxGClVVJkIc4Eu1xKJxVpkJka7YA4vUh2KrWAOwwNunPttegO9NtK6JtD6MNKUORfxrdYi9uqG8voLuHSpaZlzvtMD9jLac7j8/iX1u+w7LBzLsL3EycLI1k0ksUitcRTB3w+padO7/P75BG/TCsTZKtkG2SsLOZpzBkMehTLud1AKp+a9fuzOb3VnvOQyDko2K58XvKOBEls2ba+4cBHIkqKgKhEIl4KokqKIKoUnTElbvzawRqmikaWJBGP55OIxxPijUYX0fQRn041pDIphj+9h3hR86+zsXwi2GhMBmGGLOIuvEhZPGTRiI811ttiQUDjDlIZOUb+agAq3J00DjM5+XONw30JFoL0JqOa+JkqyCS1wWg+Heo4HPLXjylq5M8/TyKMo4X/c/eho+fc9dzNhevmQVhf/T9Qq3dmdvavmSFc0BMMeszL4E8nwEtJ1OyO6dXy25v//vACu5Idqvx9QjU/KyTXrH4AdkLuoSsTbrGtiLEKluO6awDvH9ZwEpkFy3eEO/8KtTark+IFw3AymUQuR0CpVCkUkOEBknM8x1tcdUoZ4JKBOo9SxgFW7sCSlBx26RGSY/EJBSxyhSapQJCRO3goh56Qg4+GDIqkoBEdfALuAAoIaYtgQdMs71iQ5bR/z4iDT6UGchvt50uh/9LhzrvGokacxLSvaSSUyFykVKIcnIQLiTjf5F3QkrdISFmjGg8BnThMQglh59NaanRIpFrg+994P+9ZbZl64ZS/uX955Ollv9iw7hfLZy57oW2Ot5GrF4IGZWci0aE2+NrZy29t2TT5/2HvTeDjrqrF8bt8v99Zk1kyyWyZzCSTmUkySWb7TpJJmuR2IUn3lJZShJgqO6hJKrtIAwI/UJ+tskOfLYgiCK97m4LQilgXrOlDxA1oVUT9aW2fr6BAM/M/936/k6UUd97H3/tTyHyXuXPPcs+559ztnGXhqraWm9ovuzO//ZtfzBduGD38ya03PBA445wfpT62Of/b5e251s7TMXr6umRxnZuPafR17k/h3TCmiTALRimcYhaHmoqMFcbEgDKhDWvqtTGXyOOhr8dfM7ke/yn0KrRlDSsXp3HXpfamxlMySqXkchgJpKb6Lb6Hk4/d/53nIkY59G8sdbf0sPQlIx1s/3Lq4RaKmhMWa2Uo4KqpaQoFIkIxy2rCgVCgtiacaLaJ6OjRXa5cM9K3UXojtWWuWuIyqi8rvo4mHviaWJsClR9vH8Pv27pK5O3SlZLbYN6x6Jl/uUJQuzxr1qziyXdoCy1mdFzbQDYjiy/fSDYtnXwAO/RzsKAgpKpvz7mj9w2/8IdeV2WkLT6xPNVd6zXL5b4I2ODHmlgYHj59ob+2t6PxQ1KVt3ps9NId7+u6Mm13RyJ+Z8R5Fr3iyqytIhz2OiOuSz41sTWjzv/YJZ/yuzQdieV7JB/oSA1KoF+whvtqv1L7RC29y3NPFUkYyxJhhG0KdLWOoGI32B0KX1D7RlhfZttRU1IbdHDLaw43XeD2VFS4DYnH8SAqIy+zZqfTgcJ/RFdHxoIh8JcsBqXUDo3N/L6Uszj6tB4swSXe5JKRYidnLzJ0Mnkyn4vmC5fagxhbiuypekSxULTRU+WNxKOBaCzS6KmP4WgVfDT4mmK4rjIS07d6aotoaGAg4tBT8U0OSqsdLdpRau04G19vKZ7MgvbAm93JnonfijErviWVmb/ywodXnf3YJYvnpltXfrAlrOai7PzZg/kHF2Q90Sipdp8rbzq3RYpMfK0vlLjhlzd+5rcfq/E9eE1uxe/+cFbH5zS/tY6cJ32Y/BpsWGoX6hZDWnHKFAYZMNybOq4kaWOyV+Ij9lfjI1NDvzqxp+fXN/K67kWv0xMSH2sdZDHwjygM82RiMhipRTFbFBMhjQptlI0UNRotjSbFQkymscJhVulpUk3dRuoywleyHIJHuVuxuBTFYpLHaPk2haAnaDngaCFd242KyTJGunYQZbZM4YaVhGBAud5IkDHEMx7zrcXlqnGMHNhu5dbWyzdujnhm+bwTnlne47PgEyVmeSf4jdcOHzy04FQ8dnGHjfbD9sPiQw8RyTfy8N1lMRP+I7gfK87JP4ZXDOQfzf/HOXhZ/lFpVf5RvPwceH50AK/Ib4aX+AzOkwXkbsLzI/vQyHbHHhWcxMCOGrxHNT6JA2DQvfDpJE9v86jeMfIIK/X5sMNj9PoqTIgn9cXX7fAhGUEXcO4O5yh4iTx5sx8NiaGrtsLLZ+W1tL7aqi6CQdMJ/JqWy3laWCJdvcXWjVgEf94gV8er8nOqVVeJbDJWOCozTpySL5r4+pwyqzMUMhss5XPwhc0Vpa7g1UCHB+jIAh1+9AQLfZuAN7OHfs1Fn3F93/WLsl+4jiF5a9lW1zNl1IX4KN/JLGYzNvqYv99P/LzxyhGhgd3Ytbl8bzkpHyMf3YE5f7izVGpcWCqjjO9pmx/7M/Lj+FxwiOOs1Py0JYk3g4FrrTxdO7Q/6/iRiSPHR0S4aCCaDzuOiIEGuB2v6MHGF26pXL5wS+Oy9616ArkK30Nlhe+1tZ2lZc3E1foAF3hQjEJhENaoNUMMeccvTp+nnpFqCN18zkWjF+67e36tU6bN5G7nb+9kmdNOLzn//DWndT70gLPGLIl4cORW0gA8qUPPs/KY8yHbWN236l6qO1KnGJxuJ3EiwQib2cw3e5jdRvw0QiVVPEmlKXyD27gQibhW18E4FZoYW0IyHua53/GfdtrtITuxj5HnmN9lfnrQstGy2XLIctQiJ8DyJ/2hKB4W2eL/xGqSLuYadm10SQlXt4u4fA1Dfmzzj/tJEJjprT/IGffqmhG+f3mEG/sR+/ERbhlGJgZGeKxt4OQA39PON7fzgUPiFUdGGzaUZVv0g2eGmLaQZqiY2mghrIg2jbH5THdzV2ZRe/37tr9/6AM377p/OF3TWFNeYflwItZ6KX3NX+6KqnXtS0t3DHYsV7svv/j+anfIGzVJS3PxuR/V9or3Fb4hHxB6UoXa8VxWhYL7089k6OrMlsy+9L7MD9K/TB8LHk8fz5hsRux9fIbe7PDpqsWahG5tDFf5Kys3B6pcgUCVx+St8PmcyF+VbKgEe+avkisDJUX92o58cgNvJlN9fSi22daEm+Dt7mA7y/XnSA56n12ZzepelahPkI+C91ZNA8waDGUyoWCoOln/dMPjOI5qoUkdKImTmdzT7RlbEAf/NAthnt6SD+0e2N4x9G+ahZ4FjXCcCzBIsZaJm58v4JE6BvhYbgIa5JVuLtbc4Ex6YVrAZBhK6xvleGAyoeQDJ4l7GsQ9o4v7yJ/Rfr7E9edUAW84Ze9Av3Ki81b6DKa6oqTrZyrKO/QefBvfmxeX/fYOps47vfS880dO6/zyA84w1yFJtPsP9XavR404xzzQvpHa+mh1TbghWh1vjDWE6/hG9Xdsc/b2Nm9obFweCrpCoWBjQwgEwFfRUAft1QhiUFXvb6yelINqWwiHuA5WxsI1NfF4sGG4vr6uNhLZW4fremOxaFFOWAl0xMH6B+sa4/G6uhhXYls0XDs7Ul0Tif4J/DQn1vqtB7Y3DWlJaLiT8Drf3XR8MgK2SJEAzZuYHnxuMlxLYlqjFwfyetuLG/0cLj/BN10KRErhP9vb8/YmGUemPFwezla3ZrLv1MBf5zsv9+Yn8PVnL1iwI/+j5T/4M2361uV4f7595L77Rt7gOiyhEr0t61AjagUt3sDKHrL9ro5EnT+tIzsdOGa0l/PdlH9iq21OVXK6eB+ZVBOptoyaaIWupL01nWtLZdsb6xsaNscbXfF4Y3tbW09Ts6upqbm9rbkt19TYWp9oj/sbXNHmRHtD3FLfKJuXmgfNQ+a1Zgn62Ka2hK0ZN4sxeDaVTOZybcOtrS3pTGZvC27pVbN4l94J7wzfUOyAS43nl8hNrQ9m23O5lpYsb1y/mkrPVhPJZEZdD7qMZfMusQQxziexcXzXVGfNTPbMtA7ZZnNh3hUvda11rXPJLh5Q0rQX+uINHV/7jDBiE9D/DkA3MDDC70QGotf1CFXT5QQMnNYrJ2bNDFSo5SoSQ+tiN1GUkEl54T2FVIyABsLCZQRpHTt3QkcG/vre3XSy8Dz2Z7t7qfJtMvSXLAD+5MnihMVczfdh/MT3/M56tBn/W/Nn6zc0f6Feuqbmo/XXNI/WS7LJZi4zBc2SBP3AtWHnN1XztTXBYCLYHVwaHAwOBdcGNwaNwSfIz1EERcgrzBJSg+7H1cC14XJolXO3lWECl9206enGxoanRbKUmMOlMvDRe0NPB4N7q3DV59NRGksmEbLRICW0y+ksa4ShBd8ZH041NjUxZ5naxDcTN5mScdRgbyAN/Q2r4TMakzabEk9QEHBURx0skvyPWHdsaYzEULQCnIflhJaVkfLlLk1WqCtgMpsjY9SxO7q8KkC4t827ilf4dOpA4sjkhJGWbIjv8Dqih9AWs32JWZhnbj4+mcjKLjYAwohlIC4CofN0V7OKEfUHimGxB0SeK9eMbqMTT5sz4afQYBTi4OGx+b7fGPEdOOCZ29Y00dE0u9ZvMewV8yX0qXpz5wULUhdd8SlHOGy//npcvejMTDQS8ZZVV8w1L6Jz+UxJ/mMDV59mt+CJ70ufvGPizAc+XarN7y0vHFZqDQjG6UvEOPuH+FV8B/KzUtzG/BG1LW7kI/SpFfLivOBiGJ//VOT2TWq/Q0+J8bmDLuM7WzYuw8sS9r44xcu0DKvFY5pT69g/nVxj/hHK4k8gD7NiVM8XrbGN6zNA7B7IYj1P4yX566RqAS+s52T9Hc/TuBW3izyPdpCd9nXtJNSO4f/28mJq1nY9NevIiF7Psvxa8rzI7arNhf4kg1HjLhzKJDMkIzafe9SMOMHqVDPOYjUZPTNxfETkNS78TD5TrNe69bmN5/D9CBxsLW1dAHrZHXq2yamZWJ5XtvAKHRRzGo36nMbdPDcts2N7LBQj62JYi7lnKa60T8vtWcxvq8GunoT9Ej4EA5IIq8B1zFepDvH0eUMcCcQndOOTGIwMxKfhcNskDi+hrYAD4L4ptkUD/YbIrNowfUoFEZ47VjoN+oQIUvE5LDPsWFu+tmE4eWvmvsyX7Y9l9tifyJiH7cMVw/XDqXvtd8eVVuNwLa5lljK19htV4WCtmKuXHjDxSfuzWc5S1RRVJYsa9VkluS5dVRt+IUAqx7AtEAyQQMBdi+qibkP6RpvNYiFXRyLaAlaDny9KbzsnKy4LxYW52rMhyzoL6bcMW0YtVFutfpyMoxYexcRaqg63bGrZ0kJbAmPYuDMIXiYrE8cD4KuDZdhWhsu82bbrtbCGAzw66i/tA/HXB8R+TDHOeUWbVD3CT6GKnb2vOnOTc3XFYd+ECE87EddiN9XVp+wV8caGRqKURxPNyWaiOCL1FU0xlLLDR6OrLoabnenJeQkRWkebIioP62kz5OzMw4fZ6mw137EJpgDr+Zj0aVT63Ec/qoD9zV/eO9Sz/aIVF+28aO5FHfmteAlWSlKz8cb8rxdcGvFEEmqTu27VEum+FSf+88Ou6pBUvfj2lV2bbnjyrqPXqLPfWDHLFqpsmLj5M67ghvu3PhIt+6SYp7g678SfLHwZlSG2B4Z0v97u9qqER5zwRetVHERrTetMxIRMNkqTTux0WjG2JjIJRyYxkAEvOwPXhLZ4HAfLl1VP2iK4/gGbZKqoSubmts0+I+8M5D7kky2sOjJvVc9TAv5n82vxLwvfRlbEnkC08N9ILvw3Cxhn8UBfRFGshFiR0cqsTtVqtEqb7GZsTgwcAbBxDTrgMsBXgttQmxtAlruqwwKNn9XVjuVfbf/K2bPku7YnpIv7QD/aCsfwm3KnMyr9DCG7QTrA8/by9/kH6QXSefD+VfH+GbyArDrF+++iO/n7grfwO8rHolHp11o9hQ+JnMieGe9j8P5SuCrSQSTm4XjAaRn+E+saqNpR7YjABwYH70SI7jvBZPQWCkn73iv795WlqEe+Am81vA4lbSgHdg05C8eYyeVTbXZbuWrmyT5M6VaVGmONqiye4MbAvyP8bD58FefXUI2Kxuhj23kWmcfpZqTQx7YxSRqjO7aVNhvFNyCF/JtS+tguZmX+EHjfdAcraQ4zQ6kaDvub3enW2Sa6FY2iNJRjyEVfQ81ggeDr5r3ifT2899MhwPuBbZIE1T6wa60VW61V4TF64/aDNbjmcXocVdE/bG9yu5uepDeiZvoHZEct9MYdra12e/sYDt8EaphJ8L2ifLnbfhwGwPBmhG+OAD/XdyR+3AefwnlNxBeevmoL852Vj/vAeTnCkzmM+s6y5xPiUbiv+s5LzPPHqa0t7mnX6Uk6W1u6sauYEqAb64s92dYqjDdkzv5W4/Ifps+Bz9/5Ahl+sKQsFK6PG+XScsnpjPusznKTZK2MVjjLJYPh9eZ4pD9eF+5KatcHFiVbSqw1ZaFcyhdw1hqNtdaKcJt3oSFlCaXrm5Sy1L+GrP1vLosLj+OI9CrJQlnPk4hSHscEOjL6wlYZJ3jWRnFo3FEtvfrm83IjjmD7vwTe/8+VRRRH6OnyZ7jfhZ5knkucl7jJt6UfS8RltDtVbyxq8PmCodAYvYI5DT6XweALRXxBbzRmSDsclsfpt0SK8dKqkJpM4+H0aJqk07Exum9Xtxd7vSj4VTqMIlrzMbvP4AgFufseDKJcAieepJuQg7cqasGOm+y/TBwZ8PJugu8sQR7dH5pIJwZG4rx3cWhjYEdOC+Mv4vnPekasUIoQ6dopFtFFJERuVScf83RraVZby8RyGI6JYy3FwFz09E/UVrXXtdjnRVsjZYFrltR+Kuhl0Z4speGm1e6Ip+ET+Y+5Qs7Wao/d1VNTkcQRW2DxJWMrwhnFYy91+nGwxh/31QdLAyXRj54xsf42tQZHrrKZAl6Xo8JSavf+a7Tze2XfK/te2ffKvlf2vbLvlX2v7N9WtlBAzehhebnyRWfUMcbn9ZzvJ4lCGJXupmQDs9eqG1Ains2+i/D5uHqDcppTkedPe34Rnnv+ZXjEcVqmPAo4LZ583qqMwfOidxVuH8B5zFAPcBZMwv2l8gY89/5L8WarYZVdsT497fl1p1JaMu15DXz/jP78YXj+Pjx/TTwz8f2z8Px18ZyE53FjOTzv+9txKdyEN6AVwJ+F2nP+qP7c96/Br/fKvlf2vbLvlX2v7Htl3yv7Xtn/N8ui72AP/ra8GzlRFeqdXYochQlkp2vglwa6E3lRJR1HFfQSpNDbthkMaIxev62kxLuHXo/KEhPpxJEcX0Ka0FeJ8gkeu61NLAwp5WERB0Nb4aWuqdVe/G1fXPblvOaIr6c1N1/pU9N9/E8OzL3i65Wfu+W6e9p3XdfUOXDOiVb4Ip1ZwOP6fBPwHCc1yIIqnkIm+giiAqkbEBJrWAB2OoTxpa0tixZn25bgf29ZuqQV/jit+6GOA9KZ4uxw/WwTVPEIMqFy+LRBZU56wzarVdmj1aktjSVOqtgxHciBJW3ZRQta25Ysbc0uWtjStoQ+17ZkSVvrkiUTt09C/Rdp5/fKvlf2vbL/Y2UxuhhHyFPSGlSBVrPS3S4c5HHylzr2OqhjjD67O5RwYqfRWDLbQp9DDPGFUye9FYWQg34WldC7tiGPaYx+bqfRyBPy8j00R+wHJ173eY8gT7fvSDqRGID7gREtna62Z7QbV+FMNV9e48to5eSpfMeccNxkihpbY3iVO5dY0XdDSxpHKmsWN16gknDoA/O6q3Hb4nVX7xY48/VcjN5pPfe1yfVcjPKP4x6xnit+Y/wrfmNEf3zcOO039nf8zcTkb+zo6ON2/TcTa5VP5F8yVMNvLmZWG2V0kB6mx6gsQs5W14iQs9sdTi30bNhgUnkZsokHw+Wp/gbRYTAAzGRVbfzgCPw9jucBKvt2mhwqxiSRScQnRlBiJD4QT6zhobf4ju5qd3hiLW5KnWGo/jzCb+1VPjFxvcDhfGbWcDhGpVNiUH0KDPDfA/+tvbjpDg3+iX3yc/kzBfyFrNRG8Hq0CZGpWA9+G8V8m+wgPUSPUnmQDtHNlFLmcKuUn65EeN42chVOvAKWjQdpOTKgZ2MuC5/Yh5suASj5rVBq4oTyicIKAedC4DVhZJAcJseITHRKiU4pmeQ1lCGbCCZTvLbp5CLtkNG83ZQBpZROUsp3I05SSuVw66P5/Mo4EPp5/pMTB6G9bxU4nAu8FjgcI9IpMag+BQb4b4OPAX7+1vy/r/y0hgCe2CQ/V8gVeY1OwWuCbSQIWB0iR4k8SIbIZkIJ5zWZ4jWd5PWExmuKw2XfzD+58kOc1XgpwNkJvK4HOEH0EKvqIdjkyXWoJk9Xt2oiJUpFhZ8pg8ph5ZgiKTrt4uoLiCtLAhM2KVgpSfpFRks/HvQf9hM/J93vcCRd2HUV8/R7iIcnYPB4tM2SpX7VclUVDwBVVaUwQ6WqZOTEkThwRnyMHBnhJ2MA7/iRBI9ozDO5aVEq16SSIj+zIcxz0+mhXnlWrHBNcSvfH5vn2kqkJuKkZ2L6/qYKI65Mzb5w6YpLlMctNqtiKbOQJlujSZLkcqW8xltd63cAHxLys/nXDCEUAN0KE9nsdFLzeYc92OM5Wao3070g1WPknh0lJfZLy7XTkha1vNx46erKY5WkslL6PI8GI/Y3DRzhRPEkEdAIfMuTyBnBj6mVYk6D2Imo5fWanhMsf9fyGrnF1Nl4XjgZ7qxLXfeBj3c2KYtT0fjKzsa6BS6TMWwOB331rbFAbUbI650gr2bRjl9gle/UjscUespWbD5FK+J3sw3RX2jDif/7dzQin6edmCufKHzH4HIopH5NCpVsQ1jR9x8DVOCTB/i0CvjkRVezUrPZtbLYu2i6bTCq03WctQBnJnXbrawsZQ1NaqlgUikeLD1cSko5m0qdktmd8fBbj8ecsSREs/MdKoID8SOzdFWH99D2euZrw7ScY/zkVaYiz9IX9Fy0KBhyGu1N0gd7I0HnQL/HGylpxMozs+MhuzF15mkGqSbgTXUKm5n/o/wMmlBWIjvatutmw80lxGAcK7zJAC+bPCgfkqnMjFlZNLZPFddArXZVVXHdlhNfM19XVt5rHjcfMlPzbISXYjKEsQ0f5vGZeBqkMhFDm9ciroEa7Vqrxdbe3tWlxdi2zJ6j4tKMzSbEgY9iEtp+Pd7hjxTvZ6WS7jY04hTbcTIVk2nY33/eufMXWeKBcNc5Z3fWO5vN8jPxxo4aq7vCFuoQPgKVn0Z5ZQVS0O2sVFJsaBAdgk4SiEQ6eiKlS1kgosJrZalChhRsgx6MKDoZil5OXAPVmgZUAh0Kz7aGkCLRz0OD/0oKyZ9nivKrkORN+CY8Cd8RHz8uDFeHJsoJjTQebiyhCTgYkoybh/waePz+5HPfSSgrPjdvntZOF+QXF7YX7oWx3xWszKYEFWJTME8BOt+OtvBOHZDp7hbIb2/v0K7JtHZtatau4ah29QY1Ip1geBBPhnmQUkRxCDqdPbgMmRLgmK0p8j2+hj+lkoZpMaiO63m3LvhAj5ZkS8NxqRQs/Fr+yLtgczzc5sgf0W3OZwBO7F2B8+MZcMYAztIinH+qvzIxxv0VDkj4ClIwf+G7AufEwWlw8hVAz4vyZf9jNor+WRt1wylMlHT/O5ooaI8m4NN//w/i/xds7B1/EwGFwlu/lU/k14BtMZD6gg+93brwMl+AMg1amfxz71DmVihj18uMnbrMiV9Kcwofkt/HyyBX/spimXunl7lAmpM/opUp3PEOZUJQ5iG9zNJ3KDOWX5yXC/c6DaUH8qcj7d2C/OKJu7R3E6/8mXdr4N1e/bdW7d1bL8K7er3cFdq7iVukOcim07P71HhMXAF4fF37XcGu/+5Z6Dc9+rvztXf50+HdRninlB74Hcfh4wDvOzoObv13j0Jdb+i/69HfnQPvHtbLva7j/3t416G/u0V/9yd4d5r+7nP6u88DjN/q79qQkOcTCfAlhoQvcSU/5X8QHKWV2kCBntKZSM9wJg5B579yypXAf40jcWRk0pEY+QuexJl/gyfB5QRk8iFdtpeeSiZh/Pks0Gv5F6V34r//Jnrf2g30duk6+Oqp6Z0W1/Q+VnHIedhJ/vmRTd3/45FNacEkfxH9UYwteU6oe7eWeJ8Ev8eAyiSKsITZImgz1tahElaXho/KoEpGzVY1SNaBId5LxonMzXMCHsfBRCtzhggOwnturSXNcA/Bd0eJYiTIPCYhVsIGpSGJHJKwtA/b9wCwisSRWb4XB0Z8R2Z9HCU8PHPN+0XE8TjiqW6OdM8S0dCqs9XTp7zlafd/zDvx79O1tWn+l38qHQ6r/E65fzT/49pUSnwRTqfDcEVvo/m3OxF2ernHWmBmuKHGqnq1xAu4bmOGsjGJsoWEjlLOBMqZQDkTqGACXSes0ziVucVKwM0hKs8ZojgIb7n5kjRLNgQFj1LFCK4ZtOxOGCch0BKJbMNMOMp+EPkQTuIteB+W1orcmeP4EJYxtgueWafxrMgyjWOOHN/sjkVKoJcOxNHHE4Mn8e9A9yzf4gktLFe8zBBuxe/AxP37+9O4/O1cNFQ/9tgp2DiNjwpfscGlW+2VgmnmCs60s2QyiujfyrbNOuPkkxhnlD1yHQxgZHDLgXF8yov/klJw5eGxhKdxDCHqBqHVWFrrrFAxl93aGIhtWbk6TEYJQcROtpB95CCR55KyEp23hiEDOWTAhn1lnLfeIm/tzwg2cuYeEJ8vAW8Xi2Cu4PF3JgaA29OZ7bE/4zuQK7IbWB3LuFvL3oHbL9/y6K09D98yeGp+9/e/neNT/Nbyt/1wDyoFkTWVedUSDB82fswXRNekiS4Vonu61TZq421g421g421gE21gW2fbbNtrG7fJPOlCAm4O2aANoJOCt4dsR20Sfz9oG4KCR23QArZSPr4vtVk5v108Ldymki0lB0vkpSWDJQRcM0XnJhpC5BD0mKeQ1IG/SkancSkGPJy+XPfHIrse6t//ysVFjslv6rxaCYI6KaCEz+2SYdmDXCAa+/YgW+E5Vg2d7Kec9znJw1Z8sw1/uOzjZYTayoJliTJqksoNtGSM3st8fuZnBrOa8Hf71/pplR9Tmx9biN9Px+idzIZqcHm5x4Cq7FXESqvG6H7mNDMzM1hUs5l2e5Z6Bj3UM0aP7djowA76uD6t3H2Ex63lB1a0jg3YkHPkvAnsSdgPHklztgwODGjafEQE5EXiFc8DGuez0HwRU0+kwkODOcv54dtiDGEyPLGArJKN3tCHOvs/0rd02cWP/9hf76lKRgLuBJ+5PjOSa+iac0n/FQ9sy3/uu79ORFpq3UG/zqe7pU2gQl70dcZKQzaXKlnxK9bjVvIl6y7rfiv9smnM9C0TLfec77ncQ3/g+aWHPOjBN3nu8JAeCzagLjMOmhNmkuDh6oCDLp5ut9tNDW43ctgdIQct54sN97JyhvzYxeoS6pALB3l4jI0u4hqj3wZnQKQaTALHHAYDmWJa2pvIeBIi5u/Imrhglk8wLw3qB+9GHDktfsHACE94PcJZJdwBPc3MNDaRuydqdjTXf+Tf7rhy3Vnn33VL7apGV9X1nDmS1Vb94YvueyP/hT9etXK1zxlfJtZZwE/9Cd5sCKEy5EMqq/DY7SUuZDGU2L0Wmcms3KPKFc4x3HATShz4rmjX7720DycOpJ8/wDOy8SVbgxLHNTwpgwHarQMDRgZ+5DiTxpuTat9DQYJxcpHnistOf1+o9YzT36d8NduYbJJLrEpKnbPx3OgHxVzHa/Kf8EcMVSiKnXtQCDo4c6xJDVT7I2WoeozezJrKgbVqu1rOauPwAapqK8cJWl5u9fuZN6D6hV7awNRRZOVJlVkEKiivdgQjZXZvVI2UOQJM7VADrDaqikPvCRoIBNEY/QprI8SrlJqYiddtcjCLorBYXFVYKKzy6YuEslHZrMizBpUhcTeuHFIUO7h4Y/TwziCrb1KDj9NHkRcvAC4dib8yALov+sv9vgPPaB0An0JZzPsInqQuDj5fXJsghNZ+nvcWPNGdnrYuHp/SEBHlC2mnP7UY51oAk0y6VdeRcpcB3mo5PPFH3r8oazDZcxaHz1JX5UqWVTjnZTuaUu5g7exsylOtXFNX7XMQd7ikp6IkXBts60q5o5VVZV638AHXSz8kSH4S7F0fayCylKRYoi5aC2ZIxrLSjbAF+uU4+BWyYpPwUakgEUkmKPHSSwMj+7A38dLAGg+Ihdeu34B0aFaCoFtW33L53Lnyk6++etVVb4MlE5oE2y+5pFqJSkQheBos7oHho6RACMEUJfYBrAOnhsVno1ozBAGgy29ZLf3wqqteFWfAD4ACHDZUOaPW3/MYFKWv/Qih5E5LyOHiXtG3mCket1jYsO6vuiuFv7rDBN9WouZsPD6C49l4oYBMhRX4sPwLvR5D6WvI9cY5KM6C2BYPxg/FaZyVlqlxVhdXvfG4LDOMKu0wgEfNPK5GfDI+sA/6o6j8h2I98lK0I/88qtmBh/3YL5I0O/1qyO+32Ri2wyv99yLHh1L4CD0hf8YZledqvyWfzA+jMPMQFsEogldHIggxEmwYbBht2NggNWg/FuEs0OTvf6D93h7Tfg/1LEBv5h9F52+TaI/IAG9V+XWb062K/JI9PR4PmwFCookluHvJ+JJDSwpLpOCS7iWrl4wu2bRkyxJlyUngm6Ffy2pI8AwPIi5GVX6DtJPmgQdP6nT86cRhVLUHuoK3mC2dTqUY3jgHz+GjpTmoOS4ik8DvcojJaZkB/hHxu8XE+eZ3UGyHrRXzgdl/7U42gJmmJCeosKm5MWpA3XEOPpsdEDwoPA4MapTHAPZxrQ5UB3XEd9uqoY61PpCJl3b7XE1GqCasVxOeqmbgn10PyuGInFaqgaaLeT3WO/B6uQd1sRKCUZRF+6NboseiMq8tWmMAmFjE73GW+3j8Hls8GWfx/vjGuBwHZg8U6+b4gZw1KhsBv0e0egtH5WfQ7G0E82T0O50uNWkHJI+warvVw+tNlHeXE+hXeergJHS4/eUby/eWHy43lvOaR0TNWvu9m3WjZP48aVR+Geo+ockGXp/fhxp4HhvWukXksWGu1nRNDcPB1kTrcOvG1qOthValVZd1nXYpKT8AdUzodUj5G1Gay9cBVuP3l5QwvupjUW3+IPeBmH/QP+Qf9W/0b/Yf9Bu4zo3ENZn7Z9al0aY8X6TNei+W5DdQgtkJtuRy1dXAqTYG3GvjTVxiLVVtbcG2obZDbVIbVBPXBVmXP46X8lARL+u96Dn5uyjDLATLgQBgRXAlr6aCV1MZrCT8Y6hyY+XmyoOVSqWG1rtXn0argUzSehteocRQfCtfZfne7vb2UAhqzE0SmuvP7c0dzkk5Tujb8frBJF63oRflN1EHx8ut4xXgtVRBLcFAIkC4fWeBocBoYGNgc2Bf4GDgWMAceAd6/+n1ootB3p+SXgB9btD7hRehX4iwUlstJtgVcMtcIaJ6lxCd2UPx3xfWTv+9dR3i+R4tu7DNy386mQdoKS/HYxOVflX05Q48iD4yWX4uSxO82jPsIcjjXgB9oq2vRwD2MJa1eRLCi5f4zbjnqEfaDBfi4bSs0XDhnYgGJ8H31/D4SxwO13VUpTA0m/MJ+e0g7Jv90ljh+6zW7w5zAChkDyVC3aHB0GhofchgCwVDLNQfGg8dCykhDkHvonjdNSfVfRfqh7pzzERwyI/X6wax0lKimvw1MVF7xB4hPFw7i/RHjkXADug1atmkoE5z4UP0CtkK/BMxl0pfxxcVlqLEVlHXNlMFmLQ/MLffD1YM2yqZJsfdlcOVhyplIcXZqbhb5kILfZhuKdYF9mbVG/sQ26Z3wg57mWqP74sTFI8TGI7jBjF/by5V7Q2HG8gwWMF9DQfhVm6YFBPRzYm68+sky1Td1nVkXsGOcluF1G23OVQhfYGKsLo6gAOBAM/CU8ng/SBoHQlVJjXfQvQta+JavClzfogen6oTaD/+xt2objteXYV5NMLyqipeTSKAWWBv4FDgMIiwHNCJHjgFXvaYhpeQq2/ha9HHtpKg7iIERSwwl0dlwfVBUhIM2u1sJvIt05G/y4ZJiPlr1BAnoju0NERCIBck9A5UNQ9wqgY04uIj09rkQ/Q2+d5Jvn0WXyntRUmtfVnQBMz344DevlXBqlAVq+qvGq7aXDVeZazSjEQxPpmoS/nCZF134Rb5W6htm6afrIZXFsWBaJR7Vdhej/vrcbA+VJ+sZ/X99cP1Sv2k+RoptisrXGdIy2VQZ7PGP8kntXH+SVu4Xu6BIekbLHHaXLDluJs7OIluPN6Nw93ddXXQNKybLWVDTLKxIFzWsnVsnIFO6E0EUOLF/quwVnqZwykxaHDweg0OWQUFshzObFbb1cX5YJzVXlEPlXd0dyztGOqQbB1BuKztWNcx3qF06JVn49l3sV7E8pcZ0vQRjS+8HxH8cPJ+JDEXo7ndnCFF3yV/mfQy/ZyGAy8rYIuyq7sw6mr/+8pqOCgpwCExEwfwZ5ditHRhmXVmvbxsiXlmvRJdvQCjBT1/X1mQj7ONo5IRcEhq8itfJfp3EmtvwVP9O7TD2UojL1dSopUjv+d1bieDadDlX+1IN2ONsL+tLJdP46iyfhL+bdIWeSdSt3IH+kVW3dUerAOXFXXaOxOd1NYpMp4kO/s7hzrXdh7rNHROSrwm79yOKo28Ph32beQcqC/FaqGSlnRFkFeWtWcTWWrLYls2mE1m+7ND2bXZY1lDdnpl//y6wL6DHymn9bpcCkVZFoM6Ouwdmzvoxo5jHXDfgfiQIdGFbV3JLtbV3zXUtblL6Zo0Vbpd6clfIoUMBsDNo/sLjyiNqBf6ihbu85pL1PUtwOxju1vSpeXQW6TEcNKnpoS7Dk7E+tTmFLGl+lNrU3tTUkr0ctNMgo4zfZnb9BKvDuMqpQcNcHs4GB+Kr4+D9/sSK4nHAMKFZedVEM3kbOvNCstT29mlNjB/QN0CdoeghqGG9Q2bG/Y2yLaGYANr6G9Yp1uiNWIkNlC0w8Kf/7nynwDXp8Otkl+HPpX7ar9nVY11FZXciY9hWywYS8ZYrD82FBuNbYzti5liRUbp/V+isFax8xht8n2aXaPg/yEvMxN7Y6gx2bilEdyF7TsaG5Emknqfw+cywQ/4Ax+jW9fNQiiwVYybdtucqj0cChMepjFcXSJ+NK0P5HN78Lv/nvwdaJJc6avSNKmIjzJLw4f3ZxwfO8frLfkDRdjKdzXY9iivQ1g7j/xf6IPMTO2x1TEerhGw/vmuWMThYG/DizUIxGiUB4WMMvhmaRQPRoeiG6Pj0UNR2RYNwkjuUPRoVI7q7NeaXbe5Gh1Kj0bHNByG5EtR73ZqD0E7/IY1h6q4WwrU1QCwILelQdbaDh+eNHzY7GoiiG3BoeB48FBQCmoCJkBl9ZiYifxlM9rmDsoDGpfsBpXQ20OXh/xlM9rjjjq9VKS6SS+FiuWm8/+ONr1clS86rRyK5V+XXpWvdEadPRrvyai0ofheiU++v42Myv0IozSOmLqA9lZ03naqqmVjdMOONMrV1vGbEos1EH6KPodqUQN8elEzfW5XuddmLSmxjdHntpnUVrhsp9hiGuNTrJmD6SNp+5F0ImN/+fkj9omXj+DEd9Ppie/ZDz5/JCNmMcM1PBCSLFXXxGirVB2KiJ0UsqTFg+RxkyLlIkpSJh2p1TZVGCo6sKlr4V0VZRV3T/xX/uL895/49UsKrsQjtBsfuLmnPz9v4oZv5MJBjy98B1657YYLz92Of4W/+9iiuppceXAhjjxgMc9tCLlx1Job8HdEQs3BysicgYuiD3z82fYFHQ3VtTXtqSU3D5q0fdzKm8CPOJq9B5XQDdtRU1UN8GK729AY4KyoQrXwWYbqgH5bmZFPLyuc9okixfYXXgSCX+Abvu2c0nrs+CvIVN786T352vy/5X+WfwCPkJ/+JcJoOH/sA/PqQ9j+jhQV978bGNCjolXbaSpl582aQC3VEU6Tz5wNcZqqUQw+K1AcaHJWWEXTplR+oVhrWdGwJ5H4tjb96yjVGtTARIP+TTRPNuY0ukP+U7ekyPkKtBvl/TDuvEobU0iX5fvQQtZuWwHjw14GPufa3nW9G3uptbfX62UP8mHj4IJ1C0j/gtEFWxYcXiB1L+hfMAwPGxeMw6NhAdLm2AY0UzIwaUvIz2Xwt6xXa3DwtfkuPi60ZaDCZCNe2ohjjY2BAPTsg/Xr6sfraaJ+tH5z/dF6abwed4ODuxFeHqqXNSe3OIk3rX5ppaDjGr3+p4GOXtZq64X62wUd7evaN7ZTa3u738+hdK7rJP2do51bOg93St3gUwzDw8bOcXgUfoUOY5IGzitpBbeHcpdmS7AE9vDSrURMU4Kh6xEzEtDhjvbg1T3DPQd7KOqx94R69vVAf71/V09POdhiUcqjFtRET3cPsfUE4bK0Z7znUA/Uxk8R7PLNUhE/P8DnHvQxldZNT+Mlt/0aL6FnrgPbv2Arjom9DTaXOhzDB2OHY2ANfsuisRhAxTHmD6u22NLYcOxQ7GhMDsYSsbWxdWBMxuGFIYYmARXnmd5tGKge/NQVSnqSn3fg9wOBHuaghM0fnj86f998KT3/tFiN5q1O9vFTcgR9/ADv42Ek3hBNn2wL/opymvwbKJT72EnyvxpTslzIzfJ1yzcup9blyzX5p2Rw5bqVpH/l6MotKw+vlLpX9q8choeNK8fh0bDyneVf+RXAufYk+e+GCpNteGkbjrW1gfxD9dl12fEsTWRHs5uzR7PSeBZ3g2e5EV4eysrZd5Z/QcfHT5L/5VB/j6CjZ13Pxh5q7ekB+Qco89fNJ/3A5S3zD8+Xuuf3C5ZvnD8Oj4b5p5T/wtnTeQVj3RXwRSkfg/3XjjOXz8owfY6ycPY0WhXrZ1cJPwh85vaiH8TLTMMXyrhEmaoFPUuyRV9Ja5vqIjzbZeQVw3xcvV2i5CyucbP6VHFtaRdXVlLqVtlZGJ3Vfdbes0CRnmKWs87q72d9dfYKtX+s8Ovt3kp1Gc981NXJ1MiyzLJfLKN0mXWV9ZwHl726TL5nwRfLHl74xSVj8/cs/Kbrm+6fLPjxwjf63ph/YsGJVSfOsQHYQ6vw4VV4FXdyz8/yy/ZVZ6n8ykw9feoqNmee/jSrE56qQvqTpxKenBXiaWepXV2F+8YKo9vfV1D7eB09Z2lXtVu7emP8epCVwk/sfbV95Ka+432kD4k5CO5CNceL/3gbZTUPWqgVd6SnfGjBu2s13hV+Drxzcd7x6dztff3atK6j1KuC9KE21tbftrrtcJs8Vvi/zNLWlkiwGOdbcqzwI863JMeopXO2Wp4oS0aS2eTXk4eTryUNcsLaau14MPlzeFDubLi96c7UG7ETrSc6FM6vVny4Fbdq/GrV+dVa5Fcr51drkV+tnF+tRX61cn616vxq5b2O4FdM51dM51dM51dskl88mvpNseM84P9f5NcajV1T+lNd1B/bZagK+OVk5UDF5kUYLepe1L9o9aJNi/YtOrzIMFZ4hFkWLZo7l3VwHs3VZWse5xWwaB7HJteXLZsXmffLeZTOsy60Lv3CvF/Mk+/pvPO0L5Y/3LWj7JsV+73Pl//A/UbHW50nFp5YWsLZtRAfXogXauxaqLNrYZFdCzm7FhbZtZCza2GRXQs5uxbq7FqIO3R2dejs6tDZ1aGzq2OSXR21HeSmjuMdpOMvsEvLOi7mDMKFXXSDsIPd+rwew+ehjVvFIHObqVyF4cHOVCoYZNq8ckGN6Nda/RrWrzX6tVq/hvRrUJvvKqg4mElmRjObMpIdbhjcrs+MZ5TVmeHMvgzlwfq3zc2K2P0w2BRXk0XNoGbtfEC2SAeebjvxYTGmrdNwL9wCuH9xK3bzUVRphYrcdjdfvNvpdptMzK4jZNOvpfq1RL9a9atFv5r1q2mKAG/SO+rd5JXscMPgdr133Kus9g5793mpVyPAqxPg1QnwnoKAgXj2fwH+J8uO7kN9R5eduVkxT1HXIOYptoei2nyFw+ZQkymWGk2tT0mrU3tTQOBhkDCwlv+IhO3g9AlA/csEoG29Aj4LAS0p5guoS1NbUvtSdCg1njqUorZUMLUObrXZEqEU0wnUXkAbbZ3ZRtZ1hUVA48+Y61bjPcbfGOnqivPc53kpdrM5Wbegs1YV13K3uDK7rUwdda93E7sb29wJtxjVl7jdsswurRhyX+qh/0i7CrLdOtlujWx3kWy3INu9xb3PTYfc4+5Dbsq3F62DW8n9drIHdM+Uz42vQf//pv1k2bZdhh8ER+o726k2KcesVruKWta37Gs52CLxPrKl5R/tI0vgBqo/lMWHszirGY6sbjiyRcOR5YYjWzQcWW44skXDkeWGQ/wCDEcWndT1z1Df4jr+9PYFv+IZoPGruwEJVLm3Elrr2zsrK//RnqdIlh8f1lbdgCy/Tpa/SJafk+UvkuXnZPmLZPk5WX6dLP+fIWua/f/fSBcK579MNyjJSZm8Ev240MbX+Dlh7UmFTzbjoCY72x26KFhtmihwe481F0kfU+GjfLwmeARjqh/pYypfRc1JY6+/phzqyi+RVki/BNxm67ZgVn4ctewm3kgYOB3mTkxnQQUFGWUOuMHJcDJKTMwG3CS1Y/S3qDubiHMjUxx3rCVp+ecAt1mbf9VWMpDT7pKmxh1/sQzgdc90vGAsteKNMJq3w5YU+3q+z0rqw1YJGKfFVNctVlq0kTegphn0ZeKtpVRNa200MrnpR9+rM4UDX5NfoK/JBwAAqrDX88q1hU0b6DmfXJq2Jv+P/h51Fa6TVsjHgL4d+l6IFrkcJVk1waEYVmJhYxXfEzBqzkYZ9Mb2KLZF+6PjURqdtkqgy5e2P+aP4Dd/SG9DLFeilj2IFt5gUdZVFWG0m6+oJrq7uwe713Yf6pZt3cHuZHd/9zg8FLoN3TP2t+Qvk5Lyd6C+D+vzDi9KR9Gs7XSwFo8VHmXR2tqSEkbDfD9kmJ+LDvMJ7uEwtoWDYRbuDx8MHw0rYd2ZnVxHfrfqFXvYNtDDk3vgFuPSN29Bl0FbpBeXzi8bKP1wqUyJcDIcHs2bCZSUqqEUtqcwSqUAaIetw97h6HBeyEtyD31bd1Y46nVNmsMejmpXf1C7erxqh676YppBTA1psqXhI99VxAfG6BdJX0W5rYSbl518BTmCefqeSm1vXpT5gloDB6OhKIuujRaiSlRQWVyYxoUf5zdIQySLmjAC8xwyl6juqMWllrqxmYb40AeqrR/TcgOZ+fDaYSlRW4I9QYJk7KRyLeI2bZfTpdbWosox+s1dpc7yMhdz8RwrVptLdfHpCVdFedMTxagozEmpEosxgMUXeYidxqrH6D3bFKYdG4ZBhk3BNqqghLOizF5eUcGby1YRrCAVX6XrkIfeg+zYe1PiyCsDcezIeOz7HTn7vv18T6t2guMZcSs2uqJu3+KJ59MH9A3yDn17bJwn9INSqaTYByu2w2K+v7WCZ4kWu2BDDnurIRtxE23TayvP7BmuCfMd9K0tHVgaOuP0D4Y6bj3//A2fyY899CMcij/IOs697rYbn9zQ5+294cwLVgzjiNsYi+TuXNvXEkrjKHYe/Ujnnfb8b77wATUVC58bKjVG1m5omzO1T/H84j7F0tfRtya+jKq241AW2vQ1Zs2m3c0M22CgR9Tp+88KZ5NG+Qz43VNiz+nrdXejFLOQ1a5h16iL2lzw6xOs3OXiEsEqsK0iUdFdMVixqUKumFzqn1oH/mfVpcvqs5Oyug6vkI6hOAuR7kiE7/EEweyOHooSTTb7o0Mgn5uiBm3VSksPx/NfmsGODJE5qB41oRTKEonZkNluXm+mJqU0anII4WS1IJ18v04oQt1KWs1kMywYhgvLMpdXzWYbG5riTUK44HVTnMVZc0aNM19YRXGs0ng82ZxKcAXeCd+nWALsD/PLQRTkuyaCPNWwLcjTIK4NHgrKThrURT4YRH4QeVZpZVZeaNA6ZD1qLVilceshK7FZsYVay8fo7m0hV/2U+FdkM2paZYCyyqJNKtiUVCLZ3My1H941C18C3jezZDLdFG9saNC/EQuvKfimoZE1sua5aiMLxuHD6VUbG21p7KDptB1UKxwWqgV9G6hWODBNtaygWkPKWoUoqNW1l96CQqgcFMo9qVDHfd4j9n2e/adQJG1PeYafgNdO8sS1tKoZT8JXfJj2noc0WjzxAtTn0Y6p6Gc1hO4JdeMaCIUOiJtcWt+Tzkt9d/KVprTaYyqpaSl8FjWV62l1cZ3FrQhFDc3QUmyItbrhLwZ/QmPtjsD8ic2blryvp3G47UHW+QFy+oZzZE1d8101F9TMgz83/IHukqZIbuGyjjtbum7f+Lmz7234zfV9jQ1n6Ep74us9gZ7r4c8Ff2hqP860PR/aPhzLLooWa9s9pu+nmbaHQ9vvwsv19fwd5bR9FvL3AW5KKyev0MvNapelGfUpjbxciV2vr6CXU9N/Rzltn4JSDuX8uo7XoB7Us5Wo4NVt82fFlu4Gs1XtV4fVUXW9KkEF8TBb2XhF482NLzRKJJHBGa5iGeYLaVM7I9rcetHnoy8rF0D9lXr9jcU56cM76usNBjblG/5csUK5gOb3naeXen1HQ11jEWGCEoXL8H50noj1pTKvQVYkihEhkiLxvLMbDdhg4Jl5UOIASF9i5MCaXA4nMvzJfoALYASkyIZjrXh/y/q2ufDXdnHjxf8H/nhfRVFH/lk8XviRqN+CDjEVU6idVYZUGwHtJKD/rG+FiljnaSpCisliNJvFt2b41mxkHCGJ86wKXiIJXkqguCx9mqowT7WqKEaz0WRhYvRRHdVOu1qdbtViwZIiG5iBf9F1mmoofnFwBkWZxIhuBbnaJibvOYm6UhfVPTfjgev4yQVSSRmYIRcZEsrd0IJV+FgBf4tW164+A/6uhT/OF2f+N/gVdJXGF7ySzbKYzEYzK3Go68wbzeQ6M9ayDXMeXG241XCPgV5iwDnDfMNZBtpgwNRmCBqIU57kD/8pk/olkpIwkuxSSKIVGq88fs6mm/GdmJyPL8ekBffglZhGMDQFtmOohGKCRKSPuVCJiCpxPcL9aDUa5mdAiFFSeHQ2gwHfafySkVxuvMlIeowrjRcYadaIK4xRIzEbbSZoG70lWHmqVbWwmgg0A9RM4RuqnZ3krhNwXmMzP6MGMhWf9sRPWg1AQxwY0MVMHE/jzNUOsPEvgfFFvp/8JX89+VKTzTK9p8OvLHhw0Sj8heCv7ePs4/nfw0cr/Ak92Fq4Fi8ETeXtcS1LCbay2lZVYooi2MMfEFEkmxyUEzKtply42AfXqwa2+EwhXtv7+jQxs/vDKpexUbqebqJUiNoIlzXuwU7RihMHNETTwlxMw5n3zjhV8/7aK+CvucfTcyP8afr04cIwvh216nJTyio0ueGeKDec0zSGm0epaDg5GcZiM/NvRHN74RvED7KC4STccBJuOKHBjbxUdK5qFLOR5V4VRMAgy9yBKOoUOAuC2DA4DDYDOAwgHlwVTbwQlwMGP+PNjylf490BbwUjNMOVmWnHeKNOmjr9HRYKpunZX2Vep3gn2vv2aYbL9za7VI8jSqlyLdiHL2jzH/QS5UHUxueuOsfETlaruq8To85On49PGcziExGz+EGDoVkbZ5FZKCEOBOgLhtmptVVep7a3AOq0F+tcNlnnMoyWLSst5XX28zr7RZ39G/tJ/9vqRBj+D5Ov4v/Dz5PvoDIIKrAQJ+zPpJKObHU5fBU+7zxun15Dt9Nn+Dmrkpx2zgp+7dpJ+vvX98MQ/rUd/f2XXlrcr/ga2ietEGXbJ8vW7ib981bPWz+Pcs+6dN68wUGG+ulqEGFKp3xrVFNQ6DPy/9XhGEpfw41vlPJcqaTwFLMODtrtjAywUI06wIUkEtOu/ipxZSVl5WpygA0cHSgMSAPiUIW2Q0o7m1VQpBVKSMeLn/E6D+pOsFpim7e8OsjI2bxi29nBs1efve/sg2fLybPZ2Ru127MnB9Va+9Zwfigri3jKS9GLhTaU3krmi9lPq01F80fnb5p/bL6E5s+ryzKygtnLVNuK4IrECrpCbEUo5nD2cX6Jutr1MyjLoK6VzEGCnYlOYu9M8o9jnYRLznaoRUhQBIw86mx2NTPSx6sO9iX6iK2PX2jfDNbqmGsrCDru2txcTl9vOozPQ49uJb2iB3Wo/LrNGwBf4jiz987LIpZsS+bIlrYtOS3CE5SZpV879Gu7fs3p1zb9KlYga+CGBHuTvaO9m3olO9wwuF3fO96rrO4d7t3XSwXIuVmBQWeXqmFiUXtPXvkYGOGE6O0p5Kx6sj1fx8eBjg9uJwc7MN9FYepoa06z/iROchxqTQXAoSPZMdqxqUOyww2D2/V8L/PqjuGOfR3HOqQODYsOHYsOHYuOKSwGinIKPPz9FA/BX4spPeiL2t4VFjSXqj0slVELPdjUwxkYbAvmEm2J3GDbYE5B+hzmLP3aoV/b9WtOv7bpM+xaw/Qv0xqmV3CJ1XA2cR9uae8WzsGh3s3Az0O9kq032LsObqXek+fYdTfvFLwDP+9mwP/9XM9+wUxtbckkS2iMEwjkdARyGgK5IgI5gUBuS25fjg7lNufGc4dyki0XzK2DW3Hap4jAgHZGSujNFN9sl+HjhvloH19HX8IrtUEfNrpk/RLClvQvObYEeovnWdmSvn+Eg8wMN1D/4fl4vjZFPF+fIhbXnj5xFZPD8/nk8Pzi5PB8flhrvj45PH9qcnhkcmp4QNt7kz2lPNouI0mg7XJOWxcHDJI0VvjJzq4uYG5yOmKdwiYAYp06Yp06Yp1FxDo5Yp1FxDo5Yp06Yp0nIYaLexZQTf7fp/eltsvx+sIOGF87AWa8p8dpY3DTy89bczWbMTeNfPnfTO8rbZeLcVDNNomKbNWlbW1uN/95J/955/SfY7QGRySLvBPVYMMeVFn4CYu5fCqqsFcQsxKgQY/H5TOyQLW614ip0egqEV4ipsGSJ+mzKIh89KPIBWN2WyBgsCCb3UbMss3jMIzRz+3mdr9KDzpTwkfcFuyjFgtylI3R25jFxVws1qi6HMwhZh6qoipyYH6Knzn6Hasd6x2bHAYzdTiQB/OJtRKzH9xFxEzQXdd6EnZ+VDszdVx7ZFoAjcUiXJ42HC4+whN8ehMw8O7ed8R+ID0gygwIB8ObECe8xTwX5ge5qTjnLcL+VDhchjChUXHg2y0CeUkWc3bBLTEYPJRalfK1wbpPVyesT7ObNn7rtKscdTe3Z5n0n/Yz8y+azrGW/sL1Yv5nj9yJF+GPXPXQ7kW5m1TGbfmTaDf9msyjzd+zB3mBPHeZR/XK9TIxGUPd0lKJSLYKbKIVY/TZbcyofJVeiko4swuHt4MzJaYPXbYyNeRKughy2V3AeKPL5CwFzrOSElbCeVvidCKTBG+2U+Q3JewvPC8YM41JOcG5OGfKfi3Ywf4Rn9fOd20CQ11KuUE7617WkuUhE8vtBsEA+jWlNvnUH3bP/cbanrjZbP/UkiWfbP4gfr76h9XSR+q/90e8cnx8NvvwGfkXXjPC4Bdk1Cb6ktCkT3IcJDTFPNDHhFEtiqAoikl1/ZH+aH/MTMkyoYJOUMEjO5YtC4eZUBSk78WyCd0NTfosvK6mrWL7IHOWOFU7DVFCYTx5Wv9pq0/jG/V3nHYaPxIlZu6btT3r0HlOj89z3ZOohAckehfCEUljEtqKzYn9E/tPHXfoiBZ1iJ4caej+GQGGigFHSP538mbsEXj7cCXLKkqFElWo2elzNjjBiwDlDVVQh+yzrCxjZQzYeLgM89gjpJ6WGWw2z0rdbQ/WaGMV0E3D4zrhH3874aysAj5K7H+BBWsJTsAtjxAgad+sJZKBPGTabfqmiT5S8XjFdypohcnmyzAkbZYOScQm7ZWIiUp8hkOSbBlsTzzDY3FxNRzhURv4dFhuZOQkrk3yrXiTSWgDQP1xn6bIMAjkXHVXnBS/K4j5bLVgcAifO1+9aJmnrsxaEqPvW1RXf3q/a7YL2P2dvtXJiLu0adFZjprQctDXO2HA9TX5cWRCC1jzZcqNCmlRehRCFYkYTBY+yCaSaphnWGG4zHCj4XYARiRofIKNMNBJgNLZDx5w5gZwYsD+8kv7nHx0m0pWhx0YUIR+jH5tQ34svwefjxs20Bdw34b8C7gBzYD7PparpbiC4tuVBxWyRsFzFVDQWkVV6AwsqGJcb9hkIDca8LABG6ahkIHhMKAxHQf+bxKPsik87v/9BmjYdRvyBvwGmonHPFYvKS6FYyGdBNh0P4c5alhvoByuaQruTLDvABH30h9umGgl354Gz4jaWOhLMiYyxYrRzCOPEkpkwyYFf1bBw8qoQhQAw0lLvA3G20HIVRtOLKC7tFhrcydhrGSZ3QoGanYZ8D2caUazLO2W8JclLMnG2xRwuPCVCgZO4/0E95FVBAbGnDqAW2TsvvQANG+Gw+cvdSpNuNWEdQwuWI57oWllc/67+KZB+FBn4mFCaeZ5hOKVAhXOWFkC8Mq0JjwAYHQgUzJUjVt5KBoO5N78jRoQECIAMYb7ptVvQHNYFHhnkuguiqmkfEvGt8n4MhmfL+MeeaVMWmUsAzRlmsDopOlAtZZr1SR2omo5iAjIyXcHJ9aRkZNomcPCk1QAuPsofkjRSCO7BFtBRIwwhE0AHA7BocnjFHVF/uHJJgQG3vsaiAlZx4m7Lm8DgzijHeewiC4oQCLBd8r4QvlKmZzB5QcLmg3rFawJTOKdYJ4M8j9+pnPzkon3S20aPHKN4GcLqxL85DvWNZbeKN8uk5XyBTIBRio6eUUWDpzEQ3LNhvz5yydbSxMIQG6SnivYgosM+BYJf4LiKyleRS+ioGcqnUcpiCPXe01UvynhKOep4TblCyAun1DwZQqOaQL7MS6wmBhmiuvgDIHljoDeF6ABPHCS3J5+oRAp6ZmJZ8krvfCRRTPwNKELGLuZ7qcv0FepJJBsoT0cU3yTcsdkJwliIOGrRdM/wBG8HVQX+gmuz0X5ziUSjowjM3AyclP9lMDLMYXYB3AzcC+/hyO2CTMcmoFXF6vZQPHV9FZKvqTgM5ULpyHzFzTr7bol4H0cO7nEA7QRsm4GrAHW+gUFk3vJI4R8jHyKkIsIPpvgBWRKmaHHuknBVwgdAPCtonsu6gCnWZPH6eIo4k1Ba+mq4J6Gyl1/2sDbhePC3qB7ZraJglQWwGCCKCFUvk36gkTIqIQ/KuHzJLwSGgGgprWqE5OEiz6zqNzmC0G55Y/2vnW29MXJunW5P43V30Lvhqo14T8IbRgV4r9e3iSTNfINMjn37V3JTCVAA9PVYNmFIGEaY39A4hq8yKQeXMMW1xvwrdLDErmc3kTJRRSfRnELxQ0UG6gbwCtUV4WrpLt5NCQDbwvQ9euFKuh6UEmwZZoqzNSFk1Xh1LrQN6LpwiUnXpJmtZ54iYZn4mpCl7P5DxrwHRzdewBhepWEbyL4CoJvpDhLT6OXU9BbWkFnSKKw6aC2ZJgje2qlGBQcnCajgxqO4l8RzewUnstwF6jGxAjH8xvk1m0n4Xke6xBa6ubRpcCY3q+QhyV8nwR446sJ/hCZYYTWKDe8s7rOQGsSJTwNLccUWiO4Cho6P8bRugGX6HYjMs1uREBXb+d6crNCHqP4HopvoSdbRF1rDpwEepIZXG8z06De+QYoCwdZT384U7bOYNnLhGH6oozPlPEjAuAnKf4KwRsI/iTBF5GrCMmR+VyauWGhEog979rTiVxumu7oZBdRmKGugMGOn2oYvPXyy/LJ+tTBQg/I+A4Z3yDjK2X8MMWTZgWUapolEeQOzAD4Ni3S6Pw2beUwfJN0Xsv6bxWdz3covktQeJkmkKSO4nKuR7hXgfb/ikRAAq6RsF3ihmNKsySZCK3iTtd6Bd4DBaA30IFkTmr/wSkBmGTHDC3qvAIv5lpkf+uY/Onmt45J9um4mtCn2VmfFLiCA6Yhuoqre08RVwrI6gp+g4IfkTC9WuLqRl0SFh1wDaj5NIkxCXdU6JaGtOiSThbbQa0/HBChEAffhntRtTqvxmfgTlCtEw0c+W/T3aNae07hfw1bCMgblOlc1pT+IQPWbDTg/RVAFlAnEgaDMUPAAV1kBHRXcIyRwPjUKAOaGsKTGJ+sccDqi3EjaNzECMd2PfkwoTNwXc1ymr7dJeNihwBsWq9sUjiSIwLPW0+Bn47ZqfGa1v5vw+hqfD12gJjm93CM5kL3s2cG/4RfdbuEr5BulsiXhLQ+jDGWiGIwcXOmyHzlo2i2DjgmFb8eF7U+X8nB3P9fGwDCmz+Xq4r1C31TUA+rvwqDFGH8IPhW0m1gHEHdbyX3ECIRLMwmAgkCyynsZOJkrdP5rVtLrnmzLsP9HNhbL0q1HNacSVoaWflXFLyKtyQokEmSgYO6DeKhGzMziBA9VwxXc07tye9chq8jWK7Kj12Kr9ZkbM5kuy1lTbcZcK/hTAOB8RG417dSfBXFu8h+wSLeVpIMg0ED4QAnx4D70qfurbVmik0105aF+D7NNVXz3wX4U+OVKRwWsronDM8ayBUGfKEBa2icDBs4Kp1kME6JwUz4X8zv6xPwwSe4JP8SwJ/4Guk+Gf4K1lynYK+CLQoeN+AnBA4P03dCQzMafw4J/DZEPpP/icYIGJ3ekX8TEDnxfdo0Aw8jej/L3SLjehlbZLCdtxLSRvrA/6NHFPxTwEzBX5LwYwTfBzIlS9yKCBsCpqRoR95Bg3QVAjmTJxG6Pv8rDSHpe38CbN56VfJpuOiynWWVAO0+YbouJngVCBABeZYAGhZj5URmUuxmWpEYFqK8eSHesEF25Z/WhG76WBxs81mGewzkXgXfouCrFdym9CnEA4ZRMxLAbQBiLALhq5NTBOFJQHzO4/8j700Ao6zOvfGzvMtMMntmy0ySmWT2mSSTzJKVZN4ghLBHRRQ1BJXNpRIQdym4ILbaEte6UKEW7bVqQVQIdpFbI71aot7eW+3XytJ9pXLv12qtZPI957wzk0kABW/v/X///9/IzLyznPOcZ/8957zn8LG8k31MhcQo+84WjlUfKsoD/C20h5L75Cdksky+ViZ3FZwQdCayRIRq8xI1jZiTE3rrU3O3k9RXAD3O2JJ9lyUeE/vzfUX6hkS+LuPb5Ptkco1cCCGF7jSn6q6/uL/JVQ1eR6Fdk3jZrYQfELeL5DoRt+Ae6Gu7BKFBDa8kh2JBTUhBRSZyk7mgflU3TuiSvrNltEWNqVOL8pzGOxjmgiA/Q8QaUU2nQU9u4npSCPPgpgQKf+NyzBnMyZzGxMC+N7t0Aa7Hl3CoiLesyu4jSybYa5/S9LKMhyR8B68f0Sd4AeJOMUfRIk6GGmUYGeQk6aZpOMFISZxIygmBZtnZeBb3YMCVLYuzu0HVUhP9R7Pi/jrvHzovxDdZHX+RsxiZPPTJRZfb1Z5As7Zcmn2cbJ7op2R0ttK4RrxPJEtFvFDE00ScFnFIBCi2ViDdAqS3/5TDUhAiBK5pcrGrOkmKWVyGqVwAGgZq9qtlo6vzOHBc7nOV2gUqtzUCfppAfoQLNRLW2x25zIr3mk9r43G2uuYkMp9UHlk2G+/5OR/30uy87HnCXajIF8kQoxoeEPG1anVpuUgXCtcJZAaEg+Ixsyz3FMPumzTu4lx3aQ9ewHvuyz5HNp5QN1Erdq9D7wAYX6N05XgC+QRPd34mfiySAyLex/P8uwm+4TMbAZ6kgDljOLsP7PpsjhXpjM7R6+n1J9ZNOtSCwMbxPDFC8TZO4A/Fn4nky9w+i6yCxTJIGQVCVefnAMI4ZSejbVIGls9gz+kDcNjDwSEjbDXZ/OeJdC1WmoGo6yhupjMoUR3THTmKIMIWY8MJFGk+laKTokKg50pcz1Eho6cbd5EVE+iJK7anzsRCTyjc9OFN2MJC+Kz2UQdDgBP1ZbXSvY0PEpDgMg4GvybiQRFv5MbaJOKfCfh1AT8kPCWQ6wX8AMF3TbKiSdZzSlUZt9+J5Zw+/DVWzoHhH//N307AhwuUxN8F/L+E3/PuwWveK+INIv6hgL8B1Ai4qA5zepaEJxkTqOo5vPupoKbXTODNpcoU0FFedrlgHDCqVRdetuA4HeLIPcCSggHxJFeTg1sTMo4irIX7T243V+A2IIejQ1P0+EyhebLdrFFmqHbzE7FAGauKFigDad6Xmx7YK+L1kESSgg3ls0GkHUcwpxQZHhfYJBu6Ak/jNgQo0OQ/3kYPbJhI4w3KnG9wGodEBgNZ4Yc0UZyn8GsqeQCkF0hLJfI4+RYBKvG6ItM6I0JPpNQ8TumFOKEiQFPd8XJyZW5Op9gPdZ4PtIpqqZT7SU7kfdITEgHDv1YCpPpNgXzxs1KHT0XZzXkkaKr7eBgjCF/jdLFVyBV35mzuYfxPmGCWNmuZfhMkqyjwBAg1EQVCF199fwuo0ceXAgoctykJ1StODvQEVioA9fg6KOwGYZCNiJVG+/vivOXxmv24sVyBp0OToeM+YQnjY7BAb6fiv1t6THpGooukyyXypIDvFJgbPR3o1zcZ/e26Ai8mHWLV6Ope8rPifrRorTLjdQl3S7iZQ4sHwTvJ+IEcGtxP8R6Kn6X4bvoYJesoXkQvp0QlQcVDTHhMdqcDyyZJrwBD3sk+eAUegkwaAKJv9JG55GeF+YtgsQ18pBby9kt0uoRTEo5K+AcQ7OQHZLJcxtM5Ytsk4uW8+LaV7qDkborX5Vk2Ti85DQg7KeIVgdkXrsB7VDCZHv0hsDM3iVFM68PKZX+V8H4e6EDfF0mYz/ACvX+ljGQI0SDJp2Q8KGM2x0uukvH5Mo4B4xn5d4pkgYifo/hmxvXLPysAnZRRnDiWJ7Kvq2MBb33+6Ec95Ge5IvT4WFj+M/s1Ed8t4ptEvFLEF7IY1i2SqMimL+/mKQXk2qBCgzBc4QGBbCU7CIEPPv8ZEep4UCsQ+lD2x6qCCLdmy6eTn6lVvhydORvsUHybhK8I5FnodjMQQT5H1kFSyPAqYgcRTIasRVGsfwJmBVsZ2iK8PPruPGYqRfmvhJJKxVfZTMyV5GZCZxLcUgSI1bpq8gQ4nGuZJderF5BfAj4d3XwF+ecJ2CGhOC+XbpTGDQtyIW5VkzBpUXE6b9/mXKAbWoA/j5cxgPKdFfhGjn/H279ISYNRc+A7Q8Z7JbyJ6+VyCe9VaxwEF3UtAx0TADHTsP2nUrDJ5rF3Qa7WAq749Qvxl7J7yc2Tay3nKvEDAIm/I+NvS/ghiZWb2FTfDWw6I0cGU3OJzfuB8pxGdtp/Qs3nwIJcqQVSQaDj8dEtdNNkPLNYaVnA0VO5iP8o4cMSHpFYSr9UYlOK1AO5M4PVBTVm+RljjebTszM8WYc3Z3+xAG/hTo7R86PjG4UrCvTkcrMWpeoDAf9AwJvoN1REk9NdtdtT5GEFJVNDCmjCFtbJj87Gt+POCXWCNsXzEH2KkqeZ5T5GyC3jaRYwm6ozIclJ5YFCPYLmay1/zvarM1d3ZeUtDKEW1z46FG+3jJtlrJWZe9AWEAeTKRuFdkKqfWLlrqjMkq/pMNi9hRVcJq0faVc8T/H5MegxJTPUla+ynFDS+ZSe8gUd3l32HZ47jPOtU/GtFXlN92lCoReeq54r4aLSiubkpZWcHpxsScyWrFzAuLl+ZiphFVBCOL5PfEIk6nqKE6BkXlCn1r9JkyTLFuBKvGaLsPb4v+EtA9kf0Qcn2OP5SlLNcqdJbD0S5X1fx/tuFifWUUCGMFrhdBDj5ES3UNJhYJGR8W/k5Z9OoOMSpf0Jjp02qTZIujl6uk+NOcvF60RhD3mXkCLEWKjsFKnVmdR1FvC5TQYXGUXfxFOZtyqmqZPPp0Fczq8AmQwdtacu7uCTlHcWcBWDhy2XZLcCfCyOL1OVMM9Nm4RuYaFAQwLuZriZTxveRag6B88STCEfSCeVc3Bf0aw7r+WQXy6HXH2Sn2lXqgGO9lDmdB+m/wTu5fSLJxPqJgtyQzkH0PbIxLzhFmX+FyUcYWHtI4pfY8nM3Tk8EMljPnX66lYGX1RPC9kbhWDkVafcCvAPkcIM0UnhX262DfdPFnNO73oGcC2+jKNAevXM0fuFgYn52peVi1+DKMTQ+nUSiUhYpfhutc5zHaVAsUOdKrxextu5qajF1aUSVrXjTkBmAqY+1aPmZrcggiMtJ1zNjCfRnSNXdbDjk4QnmA2Qn8B9HB/Sq+dAIPvzdRPpB15z5PwRSy1foyRf/8mjQ4YNyVoJn5en9lsE8xzp5qJ60JlBxL5TzsnNHOAazjAivfqc0UXkOfyXSfnxxUoTYERGHSsKCU/kKFyTJ+8L/xXkehJ6VM+e3cuEX4/b6GNoItZqUqqepPgO+gAliyB5ehrTM0eH0M292S3Qw/Ff5+YIg0VzhLWs8e2UMlS4TaBr+NqZbnika+kdlFs2yoHHItvuO6ltM8sDlYCwePX80fOFp1hfvsJYepTYV6XnJHI3n1R5QNguEACO1wr4fAGvmAAfkZpQnBQ+qnL15RDk+9kl1+CX8a/EquORHiFW1B+rn/Q0sflph0R4bgGQ5jwZN4GZcMe9VrxDJJspQ2MUoNhsehG9ki1aKQAabR5Bak8L0OSqTYHxxOr97G2MOJYl/PL4l7uERPYP2I4m0LhWmXWj9AWJTJNwMkcrr06oC3/WyttlMl0+T14mU+6FOHT8wgTceAZUTqjgFqj8YfYplUpWPzq+u11oGf09Uc9oG6fzPqUfMO4bLDnfmFsVzIm9jt7JGbtGvk0mdTIuk8E+ZPwNvs7jTr7OAzA6ZzP5HLB5fNL2IgYetXkbmkz85OVhRQ7pVOh3rzoKQIzi8Y87hTRHjONj0IA+zJZF/BGbl5guXituFF8TxbCIZdEBKQW5k7Aa0H3CEwK5g83KFzxRH0NrRXhRAymG5lPwYo7G1RPy7G9lX70Gf5thxeZRExA4jhV9BXvsVGrAFL7Oe6eFTLgYKxajuULw68/N1heBxSHoi6dVLUL7xDrwJUrbfbmFRyu4X1NnpyCj28GXBd3Np9gv4shLne9k6QzLKD49uyuIhrJxs2H/LXv5CvwtlpN/kD0yuvps8l28bGJdbpoS3CHhxyR8k/RFiTwI/oCuoGeCOHNdFqHOP2dvVztlCd08chBQ5wlzEjPZxC5bvrJNxveyagfAUDV/foQ+TckXORcmgU9W/oc85HQyzJPMsv8ou1WlikHQ0dVdtDz7T2T1BLpmK9E7mNFfJ+Px2ulnhJ4nGIjaOcOdo6sTdMVoH103eY4A+n+KTRDcIZH7xa8DwBwQN/AZvTNEmuqkbVH3X8++uQLv4CCTjfzR43OEOSestwzngwKv1HyJ4CvITeS00WbxHH9atQHoknc4ja7bBX3NLoyzX2nNl31XSNfzdJ5VGXmMv4DiHQR/ldeQPqsJFFvAWHZgNl4HaRJDpcwuFbJP5fvsQmxMKuV7OapZKPJ5Dip8+hxpHlrzAs5s8lM+0s+R99R7KmYXdKpBsd8l4c9cwQHFmY0/jy/mUGQFXscnfovbP1eJ3yHjhawwy8qK1/PaDbehz1ozOYnuzsb3qRl9T3boMvwgZPWvTuQhmwOOqRh1I1sFzRzbWrZOfbtwpsqbo6CIgK3ZH83G94P2Mh4M4K+PbhGG1b5zuptRfL8X8bfFH4pkL5vAupHgM1LbCWUS6Ip3dCF+QJ3znVAnaZExK75DaGIKesv4spRT1kkK2eeJdRLTaPMWda3oeO0irJjzhRHpEwsj+RbTOT9fWIy7hbY+PrHNLsW3jNdenDKry/YQXH5m5ZdT1F8Ym7bg5bn1tRPqImx1EkBTFbYvk66VyMLTqovk8tmTVWC2ZN8VJ9ZF5il1K6UbwH+IOEz/hRJVAdmSaLbWrnii8BOR4oR4MWGhiRl/nqND/Njy7HHhu5PrldMUX75r3mkBM+Wzwk8FJ3gyqivUZBiqY93+Vrj4usn99iiBGaxfxtunBfywgM+855NiIug7hS/iGI31/QYZ5gvli/ueq0T38vU14Glg8Hzc93xmuHgSAtQyCEgdCNgL+eTeietcEorzGwJbOf0oW0VZhMaEk6ExXmzheIz709Gx7G0LcA/oEt7el32MAbLidW1dSgiyz2V8DcsN5GFCFhEc5gvtaGHB5mQoNnHSuwiKqUUQNghx4tpdGU1R/M+wusIjErmA6W9u0n+TQPIwjMh8WShwb+QkM3h5/PUf2Utvwa8y/PX3X9SL90xYc3u1Mn0cKDxFIa1jeRaHYN0y2c4hAgdhkHZ+iX6VkpsnAhu2/labJ+KU628L2fZE7PUf2Q2MMJYB/sfHrUBa9gj2Tly/PKD0MOz1ukTHyYSUr0vGCZlFD36X03W5+bo+yuDLODz8Ug6+nEjiSe5sGaewKKb8JPuISiFkg0c/vgNIHD1Mqietsb5HuUjFXV/g8yJ2iZFKRT4xcW1usc92Br/YFJ2V7fSE6ZMsnX9IJAXg1ceA1xlytj+PtormvibS/4PsN1X6IaH828f/DPQX1oyOr8ffoJwLgOuL4hsiUVEXBcRlZ6ALv87Xl1zHatZsTb5NAsrZ6hO8kS3sfIYwmybr+e1FE9EX99v7EvGT0pwvWo3TPDGPUElmHhUILlqTn7O/JsVzPeWzhdsFupnPGNIC+gKzy3vwCWY3EXfdgoe3CP6P32PmAG37i2ro0SfZTZYPSQTSkyvpzfQZShfxezAKaSbEcAgUedGcPFBMzC5/lp2zBu/N4avj0QT9K76/uF+W/zmZoT8tjWuvNEkBRibnf75C/vdR9gq1fRYOEoLCodSE9s9XkkMyXiqvldmKFIYdHpDocqlgQoVe89N3xV1/YgZWrG6/yG5W6WDgiVHySPYusmIyLcuVKTfySQqblJbYYiW8PX8vwga+8ClfzP1MRBXuQJhI2v/KPrwG1KqTQytG2t9Gp9PZE2S/WGmGUJUSsU3E9Kk86iYbOOyGDPU+Aa8V7hDG6wwiu/lgXNdPrghc1U+AWgeyT67BIzilSkysOO7lUEulJ5evdir+FfR6SiZqeiFlFXk4K7r14aT6ngNZa/DLua6Cl06+P69VqX6CL914bryuu4hcnpv+nmhRk+PY+Oz0CvLBFuHJjy+aL145Ccf3KS0P8UmZ3CrjO0V2MxVfE8IWhNxI6ReKZpDzt3adpgIW7Mw8oZDB5vxGV88nz+BvsnLe5FoGxNXHJXw3vxsCHBp46RVFcU2m9BMsr9Dt5FrGdnwOz4nmk/dy+Gu8zxVKx+3g9ldwDJa7YYgj+IV5RMv5spJ+NqXvyweDiUp/LHvrCvyvOMAxGRBGPdmv0h2T6wlLlQ6+KCNE8AJGko1XXOjXue4PsrsosV9UV2c8XeTnT1P7+/M55ETtX4Ffw40qu+iC0Y3CfRPrDD1KBLKRAglr+boc9VaC0zSAPvXuqQmgjZUacl0SB/Q3r8ADwD5P8MUE/NbcR/mNfmfm8Iv9/c+z5/TgB/HULULLqDG792acEPSoqD8tmqEEczCEYXB+p/JnsoB8rxwW/DW7vAdvzlXUWLf19JrHi/uV2T0ZbCqUPCXgrwj4SlIoZJzAypMhX27oPeRdzsSbyZsc0k0YV0Ipfxr4yEr5p2tOEy3pSPbeHvwI99NsBCv5HOe4nGYrMQgQ57IlUYDkmWNmy3a+IdDLz1QzT1TJHvwN3JDr95bsiPBBfmw5nWzk9R/WGzlNHZygfD14MNf4nfm18eNYuEmpfJqtc76TkrwXzqmfmMOkb4/EkycsDjhZvYDuPj5ri4pZxrF9nWLj+RpHu/w+EqZeuXZVuieuWsaFokE2m70mt47ieHSL8Pa8ibSzNdH2HQQ/Ml4r4I1Lp2q8QLQ5T/VFEAeZRm2hl+DvnrBGQ10PUjp5PcindHLKagQTwRa8jK3RyNqEOfiP4ixUCnoVokboWdCgUizTUlkRlEpf6hUQsSy8osH7NFijlG4gUskQeRRl9u1zHXQd7Fu9D8dH1P2eDvYv7hsxHexjGxbJvpAv9w//8XO18UNx/u9z4qzsKvgvy/g39pHQQnaK5yAbOwdiE/4KJlZjiaeElJQYggJ0stti0SGk08STyTjASJQ5moz3sR1l+gBDSOqhlWwHpGSCHV2ZTJCd6xfdsq5/0wXzg54rusuryiLzFwn/sTJeU9Ow4pJblprMnbdO2mtIRt9mO7eNKdqy8hTG8EDZgfCOqkhKVoySR9osUT2ViGKwpCAMfU8gwCBJwEhBokCVXsQ21UJkw2ntT8S25hFPsjXPKoAPW+GSbU26Lj5pS6KRGN+d+iiOjx4ciWG+vZaLcRg+L/OFkmxbnd7e/b/6X2wPHWntc9k7Npwwxu+8hNjQ8BAM1MHGqOHjQ5KJF+6FUsr3hXsJBokoOWGQhA2S0A2UDZKyQVI2SMoHSTcD7HyFvkVFI/XQOLw4TGGQFLOX79MxKqjvr6LrAeONUVmmZzhI2dfMdHj//t4EtrFRytXP5YaJSPaI+BT28nG6sWMvksd+p5SZbCmLCR70CIcEt47tvMS3IQ6kyvhuw7IxVabZYDKVL1Q0QzDCRXyETBgkSP+BA6VFXB0SyC51q13FY7GljBg7KXaUmNxJQcltumRKsg3XiDnexzdeym1Bru6dpm5xDswB5vVP5h77gsrAZNxlGolN3HtJZaFol4v2XuIbh3HD4WztwM7E8hkr5lZVmzWmOvmpgMe8uNfZbGWcPtjp6Yp5TXJiiyzUVM4Ct1TgeSlyoDjW70Vu4DpjeJA9UKNRsZenjEMCUs5RtDYb46aNcdPGuGnj3LRttu2wvWJ7yyYabR5bHF4ctgE3bZi9fN82ZhPU91fZ1tu2wiVw0xb3LgwpoZwk1eM/QZKhig1+f93CCrZplgRdGpUMegW9BQoBSo/26RgZlV4LRhZcRS0WZyBW5Y8nnYqTMd3p9CcD8Qnszu1Wt/qo673FfX2uo9zrFHN1kgCcpmFgfAyZ9nF9LSvaOEwsfn0K/n/I9hRj/7Lfy+8whq84hTikH/obG/nXc/uPPTNZNmTsBrD7L3PZGNHLL+mY3euHcg7OyOweAUNeUCSjLqebOqMBdPMlRW80UnhFX6JMepSxbZZW0TLhaZnwtEx4Wi487WbtDu0r2re0olHr0cbhxWEtCE+L2cv3tWNaQX1/lXa9ditcyrL2RJtnPHNmgNk47uKajU1vu5xzj+asvoh1DlDfhXk2tYC+Fvjw1eeeY2OuFrejQ3zMFvTeXnYSg2KQDBqz0xw2U7NZbzDBCJUSo9FjjBup0WBhl3qkM+m8OuqgOr2iV3cht6f0isFssBg3/M9zwsUCN+YbTudi6dyjEEzZxoAd8T7T2062M91EroSSjnHG3HXXs1/ofnBLgTePP/dcby/zkbQQC5i9utGW7yEXOPdysBeKjDC4+adrpJu5mUqfaKY2t8QYplf60SpEDkMk2Veu2wuZryV+dJ/rvb7VLrCgSTvvmfaB4Ef3ZSaNsNh8WAQ4malM5WFvsl1kd/P7fxygHC30G8iF7lGUcna6jNEhaT1E79eUWPx2j0MyIg/ba1/KSETylcdJhhAS1St2vnumbERak5ZoqdZn1nMNscm6FNLjziX6Af1OPX1bj/X6CjfzGH1rmJM27XPO/YDt27i4b5/LNNq374O+/X3gQH6V+VXiaIJlaKPMS/jY4Q8OW3UaspYO7Esn06lQMJSG9J+03Gl0zM7KnVXW22832mfju+7E+7ILK0Ki309qHJdlZ/2UXQSyl7HYd0wIYpP0Agqgeoz3Iv/YEcXo9KZqaWW5y2gzGHQ2G6O6XTanbC5Fp8CzrtSluBTZmnJRLFcqlYrOkKqsxEF2IIkSoCUBbIOvCMZy7KLlBsXAR62BURtwKTVgxWMyOlKyh/jYqXC75dKUL6rwsz48siEVrSMQ4hS7M4UV+I0H4368Hm/Fr2ABD+GbNqJ4X25X/4Nvv1m8pbh6kgYPY7l45gBT+HdIJ4Fn6l6i5tacYYzk9xblW4VaWs2t6nahMVARnggCL+M4f8SGQwJ3G7JXQsLIU0SbnOI+OJnAptEjii5lr7Tg8gqjx07ipX6xRDSYy8VQb9i2YarfFp6ybt1XheBtIZNz2TnCUnN3t1aSzA7REPIY/NI1UclWXpm035KoKJUXs70wL8cB8j3pYktQjPJ9lT9EVWgrqngJr3Kvd5Ohsft2ux0Wi4KdQ3QVyoyf3VQydhW9TtTB72rV3+GVY/NRy/P8ZLYXXNX8oLVdWntqaOw/FYfbjZCCjRVKBTFWeCoyFQMVhyvEityhNrk9nsdeRsdoA6dlKEcLAlqq9lClrbdtSRvbiHM3P4Ccto1Tw8+nSNAt4vuWoO7u3O9eRAkUfJ6yHYMVOxBjnTKlulqhxgw7SWtr5pWMmAHBsq7/Ab9HKDuDXj12wBIU3kDIFBL+lc2rmWRhmOznvGKfr+Kf/3DS5z8ofK7+/sDJfv//9nNL//98ruX/V89GPL1zCgGrPz52O16GfgZx/KeQ5Ywde0FvZidB/I49wxD4NcOvL9QE2Gayf8t9/jdFBy+0Gng3d0jEnqpoSqaQ0+Rea/HEk1pecHrUZ4NZ3TK6Ui5JDZZuK91ZSktZzIwjaqGoRClRmts495QyyMnns8NRcAnbrWinRCUhPtI3wo6py58KguLjmGX/hCc16Ysh+BeQQ+yv2QF/eNnKR1oeyexe+diU+5Rrv7/gqgsGln9/0ep+du8+2Hrr2O1igv4BfNzlTB9MCfJn+KBKcWAU7g0PhDeEBfZiZ5i2hWtkxklwkcDv3WO3k3X0GPiob6q/w07EzgzCkkXnRONnC53m99CUsfViQmLnrQZze8L/Bj6wKybaANFxSXQgKkyPhvkpSH35M4Bqpa3Q7odFZz9S4ESFrvh8yE/5DmrNri0ev+5+vk7copQS7PFjjT835nTuPENyQWEsku7+KQjVsW96Iaobeg2E24is5bayy+yAWHPsRYM6zBg/cRvldfUf0Y5Ku6gA7YGJtFPiqcWa2qhRM5F2cQj6/Etxn5R47ZBt9NqJPdenvahPu9WrORnt//V2QO8uAtoXqXw3hUDe3xI+z884PAJfaFNixBttALlTb7Q3SrqiQSaHBj/e5j/mJ0ZVLEbfKt96H/WpR3jwExJW58/IKz4X9F6kngtqNTmLzg791O8AjU8W6wbkFNv//ibqUMoxO8COKMElwYHgYHBbUGwKcoI4oLZARhcPrQ8REyDtgdDWkBDiSVvutDze95OkdtwmDB+OvQntxhQtRiZdGbRjKbRjWW8hJotiGbBstQiWfDuFc7v+Ie2gVhwAWZQVxvkB3j62ELkVM+4NYGMgx+t+H/HlD0tB+TyA1DIZqnps+CC8BVXtRXjsA8Wk12tA5EZD3JAx9BsEg/rL9H/ld+r5pJIbfnc8dx7mAlFB859XT2Ru1WhTDU1K04YmOqspURVQcFqZkk4r5Z5UWgGFjKfxhvRbadKQVtK96YH01vSO9Cvpw2lNOh821UNRCmMTGngONqr2he4RrWi6ksYmFza67Hq9gsuV9ikpyEcq4QGce7wcry/fUU5YitILScpWuHi7XN5ajiEX6RvvIv0/0L7KK6GlwKv7cS1egF7ciwxjG5SqurTX0GDYZ6DsiQwathm+Qw/Q9+gxg0QwP8eirZ2fZ6G0O9wp1DbYtq1tZ5uwrW1f27E2itpMbQ2QAA/A+1JtW0InKF49HtRv0x/TQ9RPbliYTirz00nmART+pFTXN6Y8yXhyVXIw+VZSjCexMelJKsleeOcVeEdOMiGszh2DujqXtbCXq2PjZ74KpMCv+9F7eT89WIkdlZWMYeO+7nS/i+ZnnyDfY/mQ4TvMD4lm3I+uht88iv4FfjNTaRKo0oNn9cwWkULwEueAkyCnYx67cCpK2uiMO+c7+50Ce/GW832nsAOeiFNVqdzhunybfoZtwF6/J7xThG3uAXtNqRhFKdXqU4rbAf3gioLdVqyvICaAKQMVWyuEirzdxvKY5wJ6Hd1pkcRs0XmE50L7/Cxh3VeEOeINKP48wUNjb+2ZN8vPqJ7LTzopNaTmKmAw8bl461w8d/ws4HSR/h9ibelltS38F2iLRynHzOnlrKWefEs9vKUevLUH90xo6R/XTu7swRpox5mzl2fEGajnecwPZ7bY+CHNu0r0KX4ObaLeYFNwIzN7fkyvNRRNZRp3NJKGRqWxt3Fr4yuNYmOuiyK8hwNUpbU818dtQGuGeabfKnUhn9mp4HgQ/s8E5wdXBQX1GNOtwR3Bt4KHg2NBTVBpTweZqQZZxjp+rmnO5/2C2bvelWs7DPbewtr+uxIK++0VCjaFcDw0PzQY2hF6KyQ2hHpDGyB87AgdCUkh1moIWi00mueJLBd48iBaJdWiOVzeWcXZ0gRMILi3eX3zK81Hmo81iwPNg82EHYr0Apgjfw5H1UOStDpDqpmxqzl3xnVfXhnyfJHbCnx5EHVL/eg8pYTgeF2mrr+OsrNWd1V6U+x8LUddDBhF8KpanKmdXztYS1FtvJbU5rqtzXdXq2hKUrW8uzVqdzk7UXklvVPg1YMIiR+j85UwDKZ+ST2pqK91VLAe6jbUba3bUbev7kjdsTo5XjcAbwzWCXW5rupyI6zLd1nHuFhXPMJCPqLq12iBl4+ipVINunQPP1D97TQ/ZzmQTgJHH6h/oGGw8bHk1tRjafCWvan1qa2pV1JHUuJAajDFzsLknadynafynacYe1PjnXNopvorzl9Ngb+Pol6pDq1RDAQbo/FoJvp29EhUjBbxOBENA48f8D0QGAw+Ft4aeSy63bc9sC34THhH5JmojmAl0hsh8yMDkcEIRZF4hEQYGQagK6IY7fAAziUyzvs+lfkF3m8v8P5R4P3raI4ShJHGlsRIRSxiZ7xvgLRsVXRrdEf0FSBOHohuiA5GKT+6tr5BPbpWC6OPMo5HeUdFDAd+x8cukmqFpeCrHlPtgd8gxTKw2lqEis8mvYgMiE7wz/+p5mlh9VuB6ggqzuUeFrbBd/63+p0W9TtVrpr8d1A8u1ZSivq7n21risp3Ua6Yu0A0Q2NXv5jrO++7INct7vv+XoYpKXQeQAVMmftecf/335D7XlVV8ffUM/SYvapn6Ok2k7+BvZ7zvOoBS43W1EAPfrvnSA+g8KeVup4eGzixHkXWgGd0+1LGnvk9Az2He97vEdlBa6t61vds7tnW8xa8pekpODMWIfJy5H3dmDsjPaz2FSr0FcJvg2sh7LSyulCI9RVifYV4X+CHBkKHQ++HRE8oHloF+ezm0DZwS4dDmtBJ+hIW8r5uyvU1Bfqaq+jxQDvu5wedvd0uDI3tVOra2x0OBbezftp5P+3z2wfaD7e/3y562uPtq9rXt29u39b+FrylaS/qJ/3fcgZhQd9vyfPJuBb4tB21szbZMVkvQVDe1wDW/4zibIganKzZOGs2zpuNb42TOD/qb8LRhnme8HZvyrW7OE/rtAKt0zCaNs1kYo2exRo9izd61tazyFknPYMxu1bWiPsL+nM//j5SqxzGmTOmJBVcpLe/EL9ZkP396B74nmMXwfywaa3RkkrURxN5TS/kVwt52zepOgx2Zt9NcIadCDk09osXp7R1p3MnDjFaqrPzoA+G35SczK3C51E7YI9+iIlkSRB49ivFGwxWVkLQDKwPHA6MBQRjYBW8pMaAJxCHl0KAJ64TziQHX3iOeD34n1iu3WPCFtSlJEjC7y8rU0hggzYd2NCYDijldamtgR0BkoEmydbAzsBbgfcDgtry+nzba/KHMP73tq3yg64p4sd7ap1DDvrlCf5sPT2H7i+mgeWmL5DNjGPfeDHoN6KiGsfpfhd1Zi8WFgi/hv67uL5dg1dmf4fmKVZKeiNLIjsjxyJCecQHqTolQealNaUp9rzbZEkdC+Igr9p1poPYqMVjWqxFGNWzwxvT9bFcHpaLD/8gbN059nlhgTwN6H0xh/8vpXeYZdFMpqF70VcUy92uV3Wv6iklXr/iX+J/3w8O5I+7/T6TXcHVjNqLpqRN1d7qhmqKqk3wpFQPVm+r3ld9rFrjqfbA1253YUo8jfMh73ur8UjjsUapEXvZBI53Q0k648Ueb9yb8fZ7X/Ee9kpG73rvDu9b8PJ9r+TNIUJgQC5Ox3gSz87rQoKKX+VpKIAiqAl1YNNe5IKsc0qZM8VQDbFLBqdsSRk07YKAKxSkMWm8GipTjQZhrJgtqQasYIKb+4HJifVhHFaCiSH6RUXrjTdmgF7a+DIdRHX0K0prNBPzyMSnoFZTq7d1Z6sg09ZWwxSDIutSRoMHYDK1UMMUPmekMacw+EgDjYSUxiE6tCvhTeQknfguvRoa/BGK0StxzUaUOZqJIVe5ae5Rl/MQmydVa4gH9/GFEih/Bp2L3QmC46a3545+0OcqH33H5RzpKze90+ccGekbP6rOxaaYRspNr8XyR86d1jQSZSfZVpurg6FgqJkdxkZT6qxSNtuT0sT0lUbB7NC5zDhI/IJG0OmtQmO8yrrirLkPz8fy6JeJobTSnO5d4C67bH7jsuXrxeTl3hJ77zTjdENzu4ZKRgs21DhKqoSLfaLZ6q+0LMt+99759x2vw6apjZUdf16ytvcJ+khgznhNAvRRMl2HCvopzczbk+EDlAUvOvN5bjy7bC5IF/60O+hjZ3wTXpuHQBEnGIGWuxRiDHrAC24GXCAG0Xzaz9bf8sNQVX8eK/gjkpADOTthfQTwSjTjecKW2LwEfYyVYTazECgzQT/Ea1lv2Wp5xSIoFqxYDluOWI5ZBAsW0RF8DNSJd8BMds2kOsZ/dx/IN7abbpEaLJKk52vS+ByDlEBO9LKiszqcZU5ZAOWndIhep1Q4y6xOZ5ngkPkpfzpqtdIyjdZkKtVqLV1a+nNUSq+Fn1LQVnCl9EolIEnl2lLF4kyVlprKNBbqBB9VSrUWLySxFq3FZLI7XXgI+zeCpu5LxpPJ8nhuAZSl1dLayuY4c8qKMi4+Sc4OSGyNs5UqqgbvO7hvk2iKrTMNbxoeNsE/UGTQTOpLJ+M41eywylZQ35AjafOV4SOjP8Xf6v2319zKknrI+hr85ovnz4chm/Crsx6NXrvHKbnaz7ptpWHxrGzH+HyZlADdumV8rlK6OT9XqXsULxC3oQzE5xouFGdqWw0I5SpFX1Njt0OyXc2gEnd6esipveDqeqt3VAvVucwDsupCjqnOg6bybYvz8YGsHXU8j708m9GlTF5o+ibF6/VC08wflqSM4AaXgP97xSsyj7gKHKHgzZ85vFr112ptwVGoLTwqzBGnoFmKheButgroSPexbrK1G7/VDc0v3NPdHQ4D4dP53DdA++kc2k/H8elbp++Y/sp0Yfo4wFcrJYVagaNQK3gU/wX6iCiVBFszmUgEGlRYOw2KovQqW5UdyiuKpPADECfVG/5LbaDzx34lzJZLLEEywmKT/h0Wy82y5gP0L3gQ3bBLoAlu8pp0b2IgsSFBUaI2DC2jMEbhiBUrAq1XNGmWbL2gd6V40hULhlNK/WD9kXo6WL8Nno7VC/UkxgRrjB2OkUysPzYQ2xk7FhNjapmHT/Sr0k3zJBB9Em0f4hDQtkapESgrcO5Mv50WULpuEllxICueIyteICs+GD8Sp4PxbfB0LC7Ez4AsXkM7BU1ait4DmtYBv/gRsxp+xKxSaTCnjrDTxyfz7B9OXOyT5akVOM+uUioE+lY9+Lb6/35uFclwWoGedwv69R5+AyXZGbloSlOcERNXKWkZEiyKlgzW4lqgqZYvHobmMlxnC7Z/qnY/xGFodwrIIcOnGXWGFMo0F7ff+ontxz6Zbi7nNyCPrgK6Z3hnNMygG2Ycm0HQjKbT74PPDH1CHwIfg8qblpbTbzePb3aO/Ypcy3Xgx9BuUP/OMOf42E7QgJt2UVLFq9Rg0VUbqgC4O60Ah5dYca8Vh602hCFrdkHrrpw2uAra4Bp0HXHRQdc2eDrmElzYwbXBcdhBMo5+x4Bjp+OYQ3RM1oa+Ipse+wnQtvcE2j5ERqBtreKjRKneWf02y3PLTyTLDWS5c2S5C2S5B91H3HTQvQ2ejrkF95mQxX3x8Mn4paVjwzl+RXL8WhIZiBAU+X+eX1qB82tA8VDylgsjl+t/mFfTCvS8m9OtYVVjKfiUGjcQg9wqGX6usXjQiZ1AkPNEjYU2/whtvnxCmx8iE7dkSmLckvWmFIr5itsOfGLbsVPTy2X7BuqBtvmMTaXZmvImG5Lk7eSxJEHJMxgBP5b8VGMAOZkKfPH7T5921T+UjP2K/pjL/uc5X74t5zvvYdaSq+cpOrDkWoxqgzU+tmD8A0VX49N5oI8wtBzOqUC4oALhwfCRMB0Mb4OnY2EhjANcBQKHWQWgPzAQ2Bk4FhADk1WgKC6fiq4P0R95XIbRNsSV+M7423EBxUOTyYoAWZEcWZECWZHByJEIHYxsgyfA75HTJ4vH5VPQBP56G4/LlM8FQFzmUwB6qyPV24xR8wk8+0cTF/tkWYKG/JHHZR1YMovG4f9+bhXJcFqBnncLurUNNLZJ0YLGNjVEVGL2RFRaEjmlDeIgUBU8QWk/od0P0Z+g3QzIoZUNooTF5dbGSe0nP7H9orz/pH1wWb+BuhUHJd4uvKFrZ9e+rre7jnWJqOvMRqLOVZyyH4GPReVRInFGY+C+4ieTfNI9w99jGgE+qQlQ6z7yReRDz+xFwthHijOZjDgU6q1tqFVqN9QKqLYOrglmmvCiJn0sAl3/YXfEYYLsoIH1PB8yuc40WF9jKq4AgIorwVp48PrhobwCHmwOeNAYU+/Hx+LEGJ8f749vjR+OizsgwYPrDFxTAPeMeDYGTj+z/HiuCMj/S2dyQAxGpuL7Tx7Tq+RtGNNOpVrwNrJpSSo3Nv5fPy5el/zpScf17gRZPaeUCK907Os40nGsQxga+2h3RwcbHA8tRm1ZalUSo+Spx9f+bcGCKGrgix9ZIf6FjJLiz61t/FmJxepTxoZtDcTY4GnINMxvWNKwr0EyNvQ3rGrY0XCsQWw46cByiyELY1Ire2qO+MnjUuX18vNCe34M8fZMO9nXfqT9WDtlQ2xvP5Mhtv2PDnF17OQ+7h60bex7qu9VpUeXwyiffEnwdMW7CIxKcXR1NQdALdsa2pS2DW0CamuHazbH/MHu5gDYt9CpKmMHKGMHU8YOpowdTBk7mDJ2MGXsYMrYwZWxY6yDGDvmd/R3bO043CHuAA2B6wxc0w6CU2xAKZz6BGVUVXF1+nTG8yp9FsbzTSUgeDLxDPFmGjJKhsqZzP+VY+Lr1045pncnyOj5PYJxtmf2K7OZ7im62bPZiLoUfyjVxZSnvNSQMnV5u/q7VnUJg13bugjqmjzImaoKdnIV7MypYGdOBTsLKti5rZMYOz2dmc75nUs693VKxs7+zlWdOzqPdYqdJx1dkQqmufKpVnYaY1Pltet5YSZLTUrLUnxwM2ee+eB6/icHB9ZFUA16gA6Lf0BdqBv9VbGcH8c6Nz7LVeUVwtONdmyfOkRTSsg4PYF1CWO4s6Ojvh0b2z3tpL318Sbc34TnNeF4E25qCjenWofow0qzADyChku0slHEomjsCadK5J3N+5rJ2c1YacbNzWIrfKfjq8JzAukX8Dy2B11nxxD9naKrSuhcZwlerzGKo0N0YLdj6vTpdrvhZfojZKGX81vyWuOtyUxfa9wBT8kkKGWfej9Ia8LJLvYd3Ifjpv2JeF/yQHKkr/VoImFuZR/0mUb6+hLxEXbfSZ9pFD6yOPhN+OyeYjlklZM2nyQ7eK1fkiWfuRM3syo/v3uP/an3HPO/pmZfOtmUhreaHVaHnYYkuYkOGyR7D1my0rlAcZquv3r+E5f0TRtoinW5dM6pPTaP0VwTuv68S+b7EovrzI89QTtbolXOzzdkzl8tzumeUdlbUe2Z9a1H19YHPOUvtJp1OJyYfd6XOxo7myJ1Tt+Mc25YMtA7cHH91MHzNs1KZiob1603KDbz8YFZ3Z06BOx2oX3CAsmLwmgKxLEarYzjde00HZMi9giJ2KuqfE633VVRYdFrRKdIRPsQfUzxVXt9PtSZTuvr2pvj8VizZLFbiEUvIqfPW1HldldVNYMYXvLGcCwW/jZIASE9/d4LOq0WDdErUSYRTx41HQVmZ5hgLK3AfXOrubWP3RplaWVbD8RNbN+IkaPwXmsi/mautO00vdmXMDvUHd74Dd1ElqprfKE0u6Ob/aVTIeBxKNVsZwVse5m9HQesMglZVXHkhSEsmHluU/SCxx/J/sJgXLt5Rs3IjNvbMqb7N5nW1plmdwv60rNmZm+IrhkKVvUuDDYFZ921fMHvcGDzwNLsR5f2EyVRbl5Zf94lK77Sd8msi6e9/cB7s+7IfvTUrxM9GF9yTmtHy/zHei6cNu9dNV+NAqN7ZbcliBIsf9TfPfZD/DVkVbQEeTxarUI8Q+QRfkuNeq5NbbZb/L54JWpHFystskG96awT2Uw2r43abK6OZCCaRj7sM7o8LuLqjLqc6XQzTVSmSE2gssSnMaepkc17vTk6DI/JowkcH+070DdsOjTMbz472ndopLEhYELqPfH87lLQXzaPlTabfDXUzOawgHU2dXIrbWY3nAVjOF1tsyS9ZXab+P3sr1+8cOr07qZOnzeaLqX/ue8Rqg37ptSNttddY9cSTbims46Ij/8elz119t+zv8xe3tJ+QfPc2rBSn1louVww44ez3xqtnW9OuByBQE9VH73lXH3SZQ8cx+7sM0+9x/hQCXz4ijgHNaB1SneDFI7bSsPuMImE7baILVxnt1ntdpue8YXYbPZEqLI67DbaPXZir0eV8Wp7xG4LVoaJq7LSbbO5NUZLKXDl4DDonIkxhk2JJP99dBjH+4ZHc5w5sMkUM+F/3iSsMw3jPqfpwOiBxgbMZvMkm5lvIsA0yJ5MmNPYbOUM6sRpM7d0tm8Cu1ssXS1+ZYaz3moOtOx49YLoF63Ljt+/05v1XH1hZdTjy+Cfk6/66q/B+8SQtsTSEOn/+ILnp61Y1X8tJquFluNP/CAQwIs+R7/rT5nLSOD4HjLjplhLgOvF2M/FYdCLFrY3Tl4rrCar10qtVmdbgy+cRNW42uj0OImzM6zXaMLJtNPu81aW1tSY7ek0bahMEHNa0DLlOMo4EAcVYRNHzOJGTJOUBEZuAvPyFnTEYU96zWmmILZPURBx+Onnsz/Ovv7wudObp9aUO7v/Hac+SUXOJQ9mf7zv9Vumnds8t7W55X7SGyIXZr913bh+4Koi/XiG38v/Q3QtTtIFyIjcqPI7SIMvQ2wf8steNFl1TgHFR94bwfGjh9gtwoX9H5r5QNS7+swmRjtOnr/grrvOu+CC8+66a8H5ByVz5oILMmYJ/+rZpf39S599dumSJUuf3RTfmH0tu39jPZvzq0R3oN9Cvw4U3GVCliF8mVJqJDJxYKPOYMYo/t7BxIjpICjWm2+OHkg2NjQXcclXI4cCSWZg7fi32anV83TaslJzRdKCG32ybnrVHd4K21S8IqOTrZ4bR189y8L3ts/+B7oDG6DPKjRlj4OUVWGEyqDjPTIhep1MHUPkmj1YryuZzbbkgJEfPZAwHQWxHhpJxJmnTY6otz3K/C7SdIrTwXlhY3FL3RKjGRvqs+bt7uumpc5rjCrfP3/a3FXNtz7cqffYJIIX/djyzep7l6WmnaN/I54+d8nNnZ8TtKFSyun73yALRl8IXfdSCHL0Mj9jS4lTkqoqy8oqnYhdNprNziqwRuvfgvjXQfxOEP8giB8KPhXcHaTXBzcFSVAp6y1bUkbLygzu2V6DhgkRxsIicVLdgWbErG5NEz9qerM1buKjg8CRF3HevycTLBKcZKh2bBi4dOPwPKvD0NkQi6QPLXTWn1U/py1y4Qvz2qZfcidev35W1wUZrVhX3R75Wq3bZg0l69LzDS8GYrPOTWW43v0JZGGhC1EJ0qOMYtCLpYJfTslEFjDSsnFqRUFXqqFaqRTEskvAFMUPDo8mhtltqTg+MjoCNtdnGja38pt7wWGk2akGvrSMLbNezP4E33rRrOyPseexx1bj/dm2jz4C/v4J+Gui3WD05yhu8gz9NiW0yuM1NhiJ0RivylSRKifCWIbudzmrKr4NtkARJtfs9tj2mbG5FLGbq94bPcRiAVMHFkjjfQlIbhJcK2S7qgnFu6QwFjLmlWHT1Oz+8vtWDa6+dEOmpXdu/YL2SKzjzktvtocfpN33tgrN3bfeNKvL7GzsTPpbYytTQYKvUvfb+B3Q7aLngWF60VnPu7mxmJYLuFmYIZwvUKHSgVAJe1PncJcLkoQ8BmQ3gAmNmLioR1R6TYcSfX1HkzlfXNDbvE038+UUkg1CGHZtnn1+Rd2MS1o7emcMrDt30bMPHfveElu1cHEnTTpblFs86baVN581ZU7vnYevX05G33rHHIv+nuvwb0Cu5UBrCfIrpSUaLdtQChOtAEJ8voQATUfBnxwEskyHRoAULfaVqdszNOPy7PvX/vTheTXN7rpOet5onEwpMad/jWj2fW4XZ4Ov8KAIumGXP8gsYbfX6yyxWzXw8sVgsMqpY/KqQFbgQ8x5mR1Psy+wkwY7Dtlxqgrbq0xh4cKSK0rIzBJcX4JjflziF1wmgbEJopiapeZe9HGXB0lUXA1w8aPc7seZVXCCzBpCwDfw5U2U+W+Vf4bF8z+3tGfRI3dfPOfSxdMvuGNw56Jzv+CTG2pT0UsW4enL2xrCjRcvm9W39KJE1Fe3cMmUi/9yc+8F06PZr6eak/bEoi+eIPeuXZDOc8G7PYu0l2tJWNui7dFSLXcKpQ5Ppba0VCwvE1WfXRA7mHwSFDauki8za26e5MYZ9dyJu0DMkwT/04s7mdxJksm5hou+qVUV/e2/vxHEzvLfJjGLr5YPgXRC6FlldY3Xi5DN4ioN+v2iKJfaKh3Yi494j3nJv3jxt724zYu13nJvxEutXkfN+TWkpiSIPfDtmUbcZsRaY7kxYqTVxqUOnHZMd5znoAKk+n4HTTtkWXAIpJUfOPau8FtQfhFVIhjryJo1i/sShxYz98YeAG0s7jukvgbwbObhOQk+L2k6eCCRYC9UlhhxqjmYZwfIU5LBXEGKzHbLGMvgA3y1xxZ9eanHZEu311krdaUevz3WV20vs6W6X6pVpE3lVr1RqfeZjGU2T0un226otFRYdMYUxZfV17ln1YYrELiSRsYnzRrOpzj6k/I4cCoaDheYVV9by/iFvPiYF7/hxY94n/bu9dKot81LGMOId2fNPuBWEL6JwphNPZA3wviR8NPhvWEaDbeFiTZcHibWMIqaosQTra1tM84ykgJDbcsceKEDT3fgJgcOOLAEbp4AUx0ClgTc+qGAf6MylhSxFfiaYyxjK2NoIn5wcYGzpoOHRg72jagXeR4Xs/mMOO34NI6bkmftrZ32SmIaPH4S3z+sj1X2xMLu7gb1mfF/Ief/UuB/B+pBbyjrrmu7s+2hNrq0DU9vO6+NzPQv8pM2f6PP622um9HYOS3SOG2ay4bQ8xa8wTJo2WahIKiLZByRW+WZMpVLRbFUZqxytM2YEvRjmx9LfvxXP/6NH//Yj3f79/vJk358nf9O/0N+6q/zpbqm+MJho+01B3YM4faNKL4azBRynfdGAJ2t5v8Bx+E1OOsRZsDJuDm5Gph8YPXqRJzB6YNvmg6BU4JfJc3qT06Hu4CywenHMDP/YC4X5V+CkBVKqd/04FOzXRBIm0+f9CUDjXUOm87Q5LVUyoZSnZxy62SNpUr6JFnUlrp0vpAuaQn53XqjxV4/I1RhqAiVaDVTLdUlotHsNLA9U9A0Lp9zQT7z0YXoO8rnpi+a2RsOBiO+mV7Ua+olvefNzLTUNZ6VyTCpgCyKJNCSmnJWXWR6+NeL8J5FP1j07iJ656KHFj21iJ6/aMWi6xfR4KKmRd2LqG9RcO65wXC4ru51I37ZiL9gfMT4tJEabSCP6RuZyq9mnE7GVZFwtWbiOHhwJFEsE6beIA9Q7oMJkMjBQyyramVC4VvBnY5EqjBEDyYWXyHFktSljmo+2VT0a5l9zAHDqWXkMBlLdOIUb6Sxo4JqDHpIqgyixuB1uohIGmp1pRZ3VaDMnTAbjDrBpv0kiT3jqnPKJm11ZTxoK6+XLWazyyw7G22h+iqD0VpqqC7VWR3V1X53u8lt1RuEMsO4fcVBfjHAV/OUgLc2mEicKKpIvMlXzPd5jO8HVwMTR07K4hGGtD+No7Ro5xo5p9E8ATslv+qVeDDYEgmmos1llnKHxWd2fhJPZsemR4NN52amlDV4zc4STQmL0WhWdgDfiGq5T39YWXJC7JuoZY7Kbj/2rwvi+UG27J0GX67Bz9TgLTV4Yw3+dQ3eXbO/5p0aWrPai3u9S7yky4tNXq+3wUu9Xs471WmAXwbfymwf/C57OgivVkNGBS+TJ4lz4qfw7lO9boTHuRtOyZw5hSjH9GDm6E/xDTmeNKAh5fpYOFxgTLyuLsebZ2LfjpFHY/ja2MYY6Y4tjC2P0V/H8O7Y/tg7MRoL18X9wWdqvl1Drq3ZWPNgDe2uWVizvIYWscl7QXBl8AZgo2jba3zdSL6pcpoYHbKAKkWVWYAjEypnTIdWH1IZxoJW7uWpY9bpcs1hlT6FfWE1aLkdLGp9EhfzMcthVYMWQVPHfke/Ro8iG9hUYi+SaYmiMwZwIFBndHvcxD1ES/aYa4K6UjskxYKVFyUg7evj1QewmkSVYLMaiK+mnqRTncRRYyA2a5XAgUm9gI/2brhkWszadOXXrrh6+1Xp5qu2rgk11RiJxuyJ18zqpCWWqhg9Wjd3+eobmpe8fO+FF973cv8lezeff27T2j0b7LPOW9hd+9vf+C9YtKArpO7POQcUoIK+g9yobU85OHuPhViGqFaxS5DXSA0S26hCkFC5x11iKPXoh4QylBkdzvAK0qH9ptG+9/YD1k8mOgkgfbUYwhhutlYRVimZMzfZ5BLm9Ewhb2Sm9QqupuS80Qa/N6lUk0unNvn96bNGH69Wkl4/o4UtB34KeBdB/Yo+LPtEKghGn8dHfMA1pVzRYZ3OEZNlO9t/xutQHL0O0eGwm1+mflQlWHeFBUiua3bJYgnKJEcPJDOjbybYRqvgnNTiDiSZSV4SCCSampO0Ot1JgavAbAORQ51iMlFFGPNlG5WbOnTeaccPDX53db0n3RO1NyYbbF6tK9g8Z2nXvBvPjqZW7bjp983J7HONn99522WJWE+qUuOsD1gc7R3t9RXRmZc0KVetvn2hwGqhldkr6J30fbOMDGPHs5uQ9nlk4LLne5YQFMz2070w7hJkQDMVs57thka0colAjdiDCWbysBp0JtkrKyyLQQYtFgW5RFWgzPDIwcQwy5f7ksOjfSPDyRzANSdtPnO1GYA29eFqeu7y5dlfjh4j3/iKkF2N76dHj3/n6Ww//trd9NLsq6Mf8XvoBuhX6U+ATtPYH7L3MDpRgU74fM7Yr+j3xZUWCZm57rRnr6avge6UoJRiL8FaBH86jSSjEhkRE/EClnwZ1yAt15m+A6yGMZLkmxRbWkcYlqzmSLKsGuOr8PLsb586py0YvJSGs63Ze4Upsapz8ZN/fxj6PQv6fUG8zCyhso8RKn2RYATamcnfi4Uy2S/RPYK5TEZWhLJPo9JdGBlVwvmc1Ar4/Y/ElSYJlVayeeDfAtNfhWsZ6caWILWNBOjeFj42Pb+uGPsl3ch/Y/iYXSfh8+f450b++XRO0xz43HQib+DaDddP8s8t77DrHrgeEi+Dz8tUmuF6D/++tVAv94lXwXUix9tuelC8Es1DK5W2qS2dqLw8HkWQ6bJaFzL0ythY76kn9VGzSTtowIbuYHvaWFFhDt1mwwZ8e71Z0koeiHnMWIfVym88cwBcTd+bI6Alwwe4STAfyisNDNvjavP4nmtpsy+dTHVisAlIe3IINF8cAf9Zyb4tG3AhhrMUKBfB0/y+ELI/+5HBPjVrn15hHBi45NB9l95/1pypmXJf2OzKKNUxs55UmcsfvOnmazsiwVpMTKZyR7VUginNjG66yOHT+/00ZLuM3HjZlu+tSi2KJWY6qoOVzQZ7qcXhbQxee+fxjru6Fq9ZOqO2q65OZ7JpfGZzOGDtWOU4CjZlynaLfwH+rUVfQk8p599mWrfuSzdca6o3yXhB1KTVOkwrFy9FLS3nRdHMqVNXgRRNyLvZYfZ8CX8p6qtxeW+4oaPjS5sgnt++wPcl6argJRcZN90WmXdbMlkfwS6HXOLROoG9w9nh4WE2uXbUdBT4mxkGZvNacjKO4+Os5htzF3GbfcM0OnzA0moaTvAJIJX/VYTxH9ySuXDBXSvfAK+TMA/l6KR5R5WPEiwdVd3Yp4sFd+Lmesp+Nf4b4WD2T0JZJJgNBCJlQvZ3tCwcyOoa0k7h1lu71jy2SFncFdaam+dfMb3n+vMaHMGk2xwNlFNZpy2tDAXknrl+icROKsvR9wjWOn32Ep1R76gGRNLiEuj00XvDSp2b+P3EXaeEyarCtTV2VgNZdemC8+5akrRVVGlLqiqs7oazIpVxr1lr97lLTCaLXmsps5WS4NSLm+453nIqFaCm2Dw3tlZU6Yzucnup0aoTaqefH32A+VvIBIVqegwQsxdtV6bZbG5vZYW7CiNPFalyVxH3YrPRajYb9WW4rAyeNZoqojNUGUi3zmDV6QwGY0mJTmf0eIOVg8wa7QbmbRSduUxXQmS33WPTcM1IDPO/zDAzNdALXB5POnmqzGZc0D9vEtmMC7zFYEm8D97UrDP9+yZxeNgwvMkwDM9m9imrVRowy2H4zEszTuIqzF4zkYJES+ENX1wjd7dmn2rtDeCF5fiKmmnRLJqaFDVd96z7M7ZeZfXpg26fT1p0PnUc/86sjM9ndWitpkfw5dnDPAcEL0Tfpe9CDliLmtFCJa5pFpVgUKckk85Wr7HZ00yao05PGXKanMSp1XiDTU21DcEyj7mkNljlQTwxOArJzFEY7FF2V1nfoWFID7gtHOWFOZ7dEJaT2ZhPAfXNKTfTwzTmOQS8jGGzVVVXSCdIevamlR03rb39oZaV9184+lYgVW00VDeH8eOBhu46W1m4IzIlVDdv4cCKavpuRdtFmYXX2oll3eXtl84I+0oqklHyhViqUuvLzqlMTguGlLhr1NMeu3jx8mvYnu1jfxIE+mfwvd2KK4LKykCWtcZSTykpVSA1NkjB6mg0WA2y3WN1lJUZgg6IOkfZBu7M4FkNPp5L3UbgkmEeXz318YzNzkbTbGOGqJooM9kkyzoEIaRrmb+0Ze7auaFHH2xc2Ds7OH/3mjve3Dyrd/PwtTOWTIvb3X5NiGxsvXx+w9Trt1964Ig1moldePacntt2rxr4/uZzyuxlLi/T43LQ44tBZuUoDBHYXabU1IhRPTKGPWESjoqeIPI4S8JBnccwLh1GsDrZBdlmc579LG/L+5TqgJWTqsqinHFcX9EAo6q5+fXN86Zv2r9h9C38iGytdt3zWOjsdeclc3yOpCpLfV2ff/nGZc/fPufZ6rBdfu1Hi7dd26XmmQxwvgy0JtDdyjyjFmulfs0qzVYNu2myNuYud7liMX0qXFmDjHqPnuijqMZUs61mZ41Q0yh1SYRtxO2VaEyKSQkc1Lu0WpeeWhPBsCcKg3vJGqyEDDU3RjM/kZDvCx1nteG+0cIMH4DTJC+y942MsAkULqak2VePmdqxnJW/QYs1sxo+pjGMd/ki05IeIRgsXTInrrEHq1o6lp6dKffXHb+1sd2j1VW31dFlvtKIclHHfcRjqp3dnu28dGH25zUxpxZUszP7A5+purGa3FsTrzL4sr9tmNdcVeDNOuBNLbpKaZYFyR9EQVPQG6RSUArq62vsbmuBK24TgAhJKtMHsRDAOCDQstpgjccPTHjRXuaxqRE/z4OcjjIGHDAd2q8Goj7TiGlkhA++iY+dqmNP2sZHzRQiP+zIhVfQUIhWpucm3aXVHY2j+yPNNQY2FDNd5TPEu5d0biKapSuydc2z66zZX4aToAg+XVUiRDaHGitKfdk/tPU22nJnQIDN3Q02l0YXKKEUGJzLW4Wrotby8lKrtTlnfCGn2wMJj1kK1qbTjbVggC9ZzUFPDZhf8miiYHxvMhTC7Y9H074DIN2JVuio4oNkxRoAJjWQtZzMIjUBZ+ucS5VpV8+LRRO+ixsrp1d2zCKGKS3z3h64/yf3TOu97/Wbpi7pSdkcldoA2Tj1ytmRzPXPfu7WJ1O+SKnhcDISCEQb/hyMzbp918qB1+5bYLFbnDUwVvCpwo9Brq2Qw9X7fMmk3Nrgj0UrvK0NraS1Vddu0eqsslud1Y7qKoIIyQGbpcbjs4I49zRopaQnIReSDP7IDJetbBh+b1gVKIss7+V0myX9eUE25bXXxlgB6UTxVbG08S69JxUa/VtHqsTTUkcCdelKDb69pDIZIb6GlkqN0dvoG/1tbcqtwT/O/ms0WVHi87XMJl8IJav0PtDoRE32GDaFUlU6n0/vTQZGr4+l3Fp4XZUI4nh+j+EO4IMbNSlOt5Fth0xsUdlAkMwwDZX1Ju6iXiRuDy4pwpcsgLw33NgQwcXmOD4E0jH603DaazDWpAOELUYw6LxNEZ+2IgX+qC5VofH5NBWputHrGdWq/pWP/Zo2Ai0x1Kp4PPMt2OIKYKPskYkcRUpgMEACNUGbvjRGcjENiOFp8wHQL8jc+iBRLsuTkM/AmvIJmVpoUAn9C+moa6rUJi68eeb5N82pmZpy1VWXGc3GmC/ZZg511tJ3faVVqfDouzOunBWIKTMrM3MtnqjT5nXbtbaaeeeQ5XVptwbl9OgpoLkDvaj0BsqrUql40KHR6B2muni8u91kbW83xdundeC5etzRbtIb9YtxhxXjDmPHlHZTe1NTeztbXGbCWKozRZm9Se3NJk3In/KkgzBIpQSL5Xa9xiM7cnnLMMtaskzbhgFBg/8YVhcp8dNl4qZ1kJ0MC8ObRKcptkmzbhj39UFOIzj5HbbYaToAxsmmeiHVBekFqmghWwlR2TbJ1RQkCplpzlANAHwFwR4MhMtHf9xSby/7eUBX2eAf/cAb9xi1lS0NxMeiDY7UeaYmwUHNOW+pcuWtFX4bqJ3ZbvE4cXXFf4J+ghsqrUyGyRdqEtUm0FVvXUX2eVxTl7BWOHw+WtFyQeflOf+7G/jrRRml3IO8XrlmgpLivILu9pYHQS9YnBk9UKSjHEwlR06hqPZ8ULn7+MZoa7XB7G8JkQXpaWFjLJmYc/X8pDnk03uSQbKpPu2WQWXd6brRKxu8tXOWt3GdBYQpLgf66tFSpUmPQVHrneV1otth8tob7MRuDzTU1gS8Lnc3CuBAvctBkbfGAzSXO43eEtDkOlWVGQ4E0R4fZgiF7R7dN5o4kF/68mYS3hp9j98ZfaKT8GH4M6sp6LhrKfs/tL0JgBxVmTher6qP6qrqqur77qru6q6+7+6Z7uk5aiYzk8nkvkNgAgRICIHEgGyMyiVoREABWXQXFlhv0fXAiHihrHFdlky8QDwAF491cQ2L/2XVXdOd/3uvqnuOBFfd/TFkpvv1V6/f+973vvfdj/oIeDwzIPO8VE10flBoyZype5/S/bhlzbru/VMTrDyYB19+CVI6EywlOvsQEzGW5O9Pv5ca6VyzVlOUybXkm5JVmVc6x/AePfPKmV+YLoXzTUC+2eJpblqylqwkD9dBI0CFAFBTgwyTCKsJrzCt+MMev+QNC3GCt9t53sskrHGLTbIau/e4iIKfIOWiVHERrdnJE50TWAGbm5s7MTeHo1VAf8ksHjjZxVw0VaQgZ6Hu5ePDRXD55IpkJ8cnRsvde6YmFF8yJgngNvBecJdUS7oVZcXM6ccpX+eY0ki44MxWku+N+yOiBaBr4YmZMz83fRzqHS4iRYxrCUK70/2Q+1Pub7lN424gu8tu0u3OCFGkhWgbGMAEVKRXfEZRzaxhJ5zTDYVz2FS4SAFE/MdsqHN4f8FFM3187V3fvuXGb969YdNfzr/p6vn7zu9+NzV1cau8a3UpMHLZ6tHdkwnw0uVfumPzmlu/fPWhr7xj7fRbn7j59X93dbN4+cNv3vi+t2waveZ92D6FdIN5uB5RIkOsh4ezJkBiUOw5yaIPNmt30oRdtMt2yi6pkQidUR2SCzF0My1Z+hIJPrmMDWOEW0HmsFjLxbvfYKVQAukLofCIijWznWdTDYkfX0um1t31uhWVyx88cG1t5z53eUM79RG42Tk4JsRQyb+crCmhsT2zI/vW5mf3XV5cVQ3pdraZ7o8h/l8mFKjhXKQV7XZCS6wzgzEzKKLoWzlRTmgJKpEItsoe4PHoBhZtQxAEM6qENDwbx9jFmuoxY0EEeeyNRamW5gx7CgpLMNz3PGmFnK/a0wJSutZ97qVqH3xojziwamc9Uyq8ob35jqt3RM9716WNhZVLT1/ULO5aUw6OXjo7cvFUEry084O3XODMzzaiXFtwZtdcOe7dcf0Dc4cev3Xt1Fu/evPrP3ZoML/3o2/e+OCN64cPPtRbR9OteF+ViMNaKxEBkbgS3xWNuKPRiJKIynI0GtSgHB5LyhZgERJSgkxk7S64uMCeVCOQNZWgxudBwklUhmsbR4uLDB5VfX1rp3pW4RNzx5FQhqJukPEVqrZH0TGxfL3xnjOUQhcyPaFK/1gPVNGqQ00Prnq6LtsRJyFTBx/aV732in9Zv657XfeXozVte8N71eHKR3K1EEMafOWvYvkwp6jTl4zsfH28+9hVlAI+PpsYXpueuwzzUrgHqR1wD04Sd2vbwv4EPC2FhKYRw68bJuVhbfjO4YeGvzVsHh4mpusVqPtqhFwDKFKJrNW0lubJlATAC1EUgRT2WMLeMBk2t9RMtVrMsB7VzPOMGVsesYzak1R14kC/9RcozgOKqvjNoRZE0rweqeZaEEsbWDDHvouoyReleuYe2GJVHDVEWGhzWGZrF9ywZnTXdNUVCKdSztFNe9tbt9a3XHFwXzocc5qru9+1a+yCyYonEOWTKcf4+VevuHBzZcOe/Xs2VMgvTRzaXPQGvflg9+HWntX5NWO5di6RqanBRr0WWHHNlrLb75ZlcGTl1Rvyq4fL4+Vkujy9G+MxAnnCMWwvuEgbiGwP7w0fDlPrw2A0DEphEPYQRwHQAKgAIAMAMaZLWIIeuBohvFa0o1zHRLsk9CS+544bYtYLOOhN1P/o8vwyDQVb7BVHjDqWMoXra+srWXmo2Hky1VQcW8orqyFTinoP+YnsxlG1k0oPKgIkDgkS0POZ8fUqyKDxOyEvvgaOPwV1/7jH41ellHlalMqSJlGSlNHjSbMu3uMkkpKK5PFHwja47ed1MRyUTuisuHMCSztwlPqZacEs2dFTODyORRJhI2a6Rm3Ehe98Y+9DB1qjG0hlZuTa6258I68MF8Ah6piYHC10L37yG6Xzj+4Ar440FGV0qsu/4U33vgu8PzuScip43D811eC4w8QbtSbLOlyuXWar2+zymK0MY0K3BpuDQY/LNW0i3SbSZTKZw2GSLEP+5uCsNpLwBKUQi2ZjQkzs+IKVCgQg+9KtU9g0hUW5KrZNQbZ2lBZzZqMFzdVihQJBERiThIpWSJfe4ElpqtXnct0vlbr3+EYrpK2lWej5L/D20TbYSR3bvef0b6mDrYyixAN2r7vrB8fkmijHSDS3yJmfWxhsI3iHtiIer1R8mVSGzKSzlgAdtFqD1ap5OpvOBv0+SQqKos/GMEG3AEgBCAKb9QX9GTpgspUlB0/EpYogo2labfo0EZdC6hMSe1B8FdyNrUAJ7ms/4lMOKBmgVoeeHoGkA4QMvK48BedK4emmFk0XsvOzZg8bLIxLTSYc3U+lXur+NtV9r1iVwTPVNMcfe8cQH4iqYXB6rGzjHv4Qx4xVwAq4hxzKYOb0P5L7O39J3ZRRIB9zBxxFpbsCTN6VKAWhsuXzcgm5OwHui1TdUlTR9RgO8vIMxNUQ0dWOWiwsPK7kOIjHs6UaqNWKQ1kgNPNZ4C8Gw6y/WAj4i/4WLzTtYVZoygJwCgDK2KUiEIr+4nRTcDeFBtl0NuNNqtkEXCjMholcFshZUGIBzYIsG2Z3gawbZKkRAEpwS4PwsM/vj4WbA1klLBdrUj2OVAnO7xPcgGItktmz1AjaJ7QS0tN1RnjyqH4uzM0hjUJEv7DJc+5E/4M5of+RIAj6p+hZSJdOtD7JKPAt2EIXDKXVMQD0JeIh8/RKYHBBvQBWinqvMpnt/GYw5XDf9k6Pqz3ePbL/2se6v4MSXcxJsu5ESLTz774m7KnXwRWtzeqT9w4MUYriccO1+NHXwklXOKYoD/wHuDee9UGZHZBWgWfD3n+5PznoUgNQuVhR676K9iu2NSPbzq2Ipi3ZfH5XOOoO50E4GouGLZYZAPKAteftYJq1u1k7zboNW4+XCIvweMkqUTls97I2YJGs8aV2HoxUSLA6XudOIuY5f3TBtoyIWHz+RG/3OkALb98lmFhwOowAytjSuvHERQUctsII2JHd3fqSXRkudT5fGYlx/y6NlcF/y6rLTNsfoZLhpAPhgtqyvfvj7pO5gSgLBTEgxuuJV8FDg20oNHACzQad3Wd750YX4sNBbNCStMVqZYkQQZoYN4PSoJhdDsLtIBwOm0vkBcEmMKoDzdhKqDY0Y6h0ncBh+1h+79EInCTyXyVrhu0O4EPSFQNH/m3TTXNDbFI6PUru+sSt9/tkP7VpNrtm/0T33dQdh/8CDGK5CP5n/ms4pjYxRjytXWmzPE6DT9LgnfQDNHmQvoEmoa7dqCMbZb0+PhqJKPk83OPDY1V1TJ0uV93l6phSLCt2IjuijI6NtYdVJEiSiYR93ArKVhCzAmTpIOvWurUNVDsdsNsDNOVuq1W0ZdhyUc1FJLeaRxbM46c6/4D2yyILHjZjIhUbipr69a6Qm4nPnYQ6N8KAiPwFeGM4kZtpsZETHaDz/7OZM0bhbeMz/As9yx98gPqCkB7NB8zJpH3N6hDtVSV+5NKNWlApnP4wMnp2uw+7+IGV3Y8oGxPgRfIHCpMev2BkX9fzA/IPmEBBsvuilHC5Q2QyaR4apRq6MbR7Azii60m/Mf+KepFoENPEu7WtXpfHQ9uD2ZaawJEUVlpuaa07W5RGgxbdomeECWmCnNAqAypcGG/CmwjKqlpxjbtIwiW6ZBdldVldHK8GgyrDqZYRlSAsWDvUvXatvqnYQDYKINYNi3rrPEQ8xCg2gmB0IhEtZmDzHKjFsQXxBe3MhQUAtSfxk4ejMzMTfjKVdF93ZL8jPZwL9vDrU6PiG/+mphQ7X0ltXK15b3zyHaugDnDN5MrmKiT9+4d2Uy9SJqr7i4uv7r5zKX6vvq77DfjR5I1fuPbQF25ZdXrnmhmysXptZvcH37zx/jevIVDtOt3OkSau0copIp2OZNlgiAnRkbAtbGNoJ0mHwq6gBPWCLEszqi2shmzwJ+5wS04k9KfT8Z79Ax6WkAFhdIkQiYgk546feB7Z2UX4+7qjJr3QmsOJeM6CbWQEWBuDi+wjETDosZ5tI3nooQUryVNPLbWTfPyqbfvBIlvJU+/YcXv3zr69hIL08zXTx00iZCwpKEvcqo2xkuz1MT46lw34bTb4atpvc/ttfj+hbUiD8TSQ0+U0mU7zdYZB90WRYY3Pyorq8vt8Aa8LO/dyUlE1MzYbS2Ptz3DmVhdeIYoxIk2gfl7VudNRJHSI+HdPY1fRzS1FoOuCXt+gzxoFZrj5kDgFEWKup5B7r6/AX/zhySuq+7afj1TBiz626ur6oXW7Tn+dFcCTyqGVSJcneV93SL5sw4I+n8++IfP6lU8eQTp9pXpz5qaJJ64ZPVIjye1roWp/2w27utS0rtwv6PYqUSH2aAUOqn9yjQg4LamsnAxB4V8uqw9aPmn5ioUatayzkOjC15KFshAJCZsOHWmVcIpO2Xmn0+T0h6QAPpiemzuFf0NEGCr/8ePP9bxOAC97ra/nLzUIonOJ6mv+5Ihajwu39hX+JXaAzG09/Z86RgeLqVoImTX2rcu3dGt03xrQ2XLF3uJsLbzIZxYhysQqLQFVXp+WzVqqsWjW4iBstMUWVWMWSzmlElKYKasipvyeY6mFOC8ozR/HU8LzwULIYM9Jf5YzDaAgnLMcakePnsOl9uyzy51qoDIDxCV+NVKa6T6z3Lcmnfml6VrqZaJIzGnJXNaZzbqd8CdAaKIol210IBuWkzmQc6rurMvFetU0omgmLAUZG6vq9HyqaiTHtVqnalBBPdk5WTXmZ2zxBfod9Oo6eqoxiKPrHLGGF2d6DY5SNdmHYpRN12pX3blx87WlyMhofVXe3f3m5OW7d3YP7XYze0Oz2y8qAfWGD968dgsIrj60NhWJ1JTU+OZCx5L99e4HPtT5iEKW3FvBg589GM5F+J9/zrN+G84tR7KU+SmnKn4b55TuID5EbCS8GoMKDfG8RoLE500eIkPAuTbOAX8b8WIPPh4XBAivnAP+5T7808QJ4nwdXo3zCF49B/y7+vDPEJ+HZxaGL+rwxXPA7+7D3058GbYFUB0cYiCBHqDI2sITjYU57+s/8wPi78+c0KuPZ9EjPbh13euRLxvCfRfD/ZA4o9cnJgp5VJK7V8sT+2ExTp4xcPgeHSeAGBhQslBlH1gy5uXwtxHv78HX6xi+cQ74l/vwTxOf1nEIiKYO3zwH/O4+/O3Ex3SckICYwQMiyallOHEjfxIe0w9Q/WH7jpeNEUkS7YHfIC3A4zkj/9PMIvjbvmbARyIYProU/szPIPwePAcd/ulvGjOI6fCxZfD/BuH34zno8Lc/05tBBQ+IJIuLZ4CfwTZuTDsvGLTzLzrtAKKqouurQHUJnrDtGM/hx/q6AXOPlnO5qBvSWu4Pwt8GZV0DPpPB8NlzwL/ch38a+Hu0X9DhC+eAv6MP/wzwEjUdvqHDN84Bv7sPfzuE79H+CJ4ARQ4tW2dso8Fz+LlBq6d7tJfLCWaIo6VzXg5/GxjuwWcyGD57DviX+/BPA1uPVgs6fOEc8Lv78LcDoU+rI3hA5Nlz6POgl4z989+9MRWLMRp+R+kcPCLR3+/fI75BjBo8TsE85Vw87ok+/LPEF4ltOnxa50HJpfDdaRT71Id/jjQZ1bsHYx73Ap/AsTF43N81cBnojTufj8XOwo0Ov8B/ngdqD5f5MobP/UH4pyEuDfiy3n/5HPAf7MN/H1iJtQYfKmL4yhJ4fM6j+1jEp/XxEC8RF+h4yRbTcVSz52x46lknKb6yiE8m+nzpe8R9+jpAPtnIvBaffKIP/yw8m7bp8EN1DD94DvgP9uG/T/xNbz7DAxi+tRS+O43iZ/rwz4FbDf6+qsYHl/P3Bf77PPG+Hl7rTdxv7Sy83obH/aw+bpDvjXtkMJ+H8EPngD/Vh38alIidOnxbh28vhe/egOI9+vBnQNUYt6bF40vp7TaMj2eN9W308DHWwv0OL+kXx1bgeX7fGEekN8+xdjAC4ccWcWmSgFRu+jmU+8aJKeJd2gpVbbet4810uVTNTsjj49xKXuR8Ns4PNXbZWraS1imJyMoc4MbVqap9Ui2JckkGU/KUbM0EoBqc8iOFqGmztKWhs0I0cJANNjkizWgOCb9zOARJfBobvtBH868RtIEjPRepR7El73rSZE9cHgExz0IAxwMPnDuE42/+ZiGIo3vdkjAO97rUQiBHKrUQxpFa1/nV4kCO2fvuQ+fWv8Kz7iDm+/pZ98zTNYPD6mdjZtnZ+EsIfyXeRzr8975n7CIpeq6z+kwHwu/E9KjDP/s9gxoVvX95+dnenUaxJX1441YGIhxG5a/12tY4/gTTlg7z/WcMykrq8kJ8eZ9nfm6+iXpWxPCiVfwhuQG3o9iR7ZjmfmjINl/t0VyloFrP4kFuSPsfwmP7kU77xK+N0c3M+KxL9+yjmNc+p8snPU4bj+PxKcvGx3dvQHq8AY/6/YzRby5nlZf1S31fhxOt9i6ZM5X77c/2278P3tq5ui+TPNWXSW4Dpt5IVFVA7pzU4vmdeQXO71LczwvGOF4xxlEq+ewLd2Lo/b7ch3ue+EUPb2oW97vojELxLmdeMr0V6jMriddp5asbYGPjYv1aPxJfxtvwNXyFCKelUiOrpgdGCKEgFchCtjwCRqaklUgpFeqDUoOR1aCTLWRVgtI9clDFmT+FfdFGSKChkZ7sW9iwaRQp5VHgw2Hv1l64GAqlxtViBpAZGRtzLFaHG0L16oHozSlkBmrEwCOj91zSvLyQXy1J4fpA4/Z1hdlGuFmuliWbw2y2rb5w6sYWQ1fK7s7LTCkU4M2UtVILgQeo2KX7orK8eWz4no17Hp1dudKXacq14fGBZE6024Zr4PaPf+RN+zu/Gfe5ZLhnHSMF8oiSZd0xpS9jJfoy1vdAoic75LJY3zmXjPhEH/5ZCG/IDqUMhs+fA/7JPvyPoLy03pDhMgUB6y/ZZfIP9jljmvqJIf98oSeHViroKoVlci7aM7dimvqJQVM/M+STobo1tkDber8v9+GeJ77Vk1crDdxvefnYqR14HD81xvH2Hm1PT5uRrLfyHPAvG/BQB7jGoNhZHXp22Z6c6V5P4TtfDfgf7tJ3wsrpTKbHh5b2icb8zt4+mJ7FvU4tHQPc54v7PHNE73P9+oU+I/B7j2F8/czQ+44ae7BY9NAL+IrAvhbDnSHuN+Cy2SVwyK+Lx/gzY4x398YYS3qtyzjwgh84RZynpRPJICCcLCPQgM5Gwi4iCIIEkQyyKh1BpttIMuKwRlVkODrmdkiunue3d2J2jjtQ2sTciXmcyHTihXnxuQUH8PKzD5lbznIEHz264Ap+29uWOYO7d890n1/wB4PUDDjQcwn35fs7+vL9MwAQxunW0PWBpTqNDp/ow3+P+K+ejAj322vpJ3/fh38WsMR2Hb6k958/G97i6sP/ACSJv+hploa+UVy23/TveLL/zI8Are9R+Azco/iZJXsU+aigToB84StQnGqlUp9ouz3xCMfV2yvM01obVNpAbMttst2eEupSnaxnS9lKkRiXJsqI29qa8STrdnj8AmSy81X4b5mPHMVYOXCU/InqMm859tfpcbi+hdDcQePlH3ajb7hkwxZPLOcJllzugSvKuclyIFyZUN1Z3x9yr7/hkcHCm7VwNsy7xMDESDDXjiVnJtoBknpttzvaF8g3jffFLwx589sLdg2hepZdQ4d/qg9/G3h5wW6C4Rt/EH4HeHrBLvOa8Lv78LeDk4vsJuiBs+0mzr596yVDfnm6N4eqrosu5cXOvr3qJcM2863+d0yU0QMkOXbO71jQd3dA2cSYRxk/sowvY38ghv+lwZd/1YN3uUQHhHefA/6DffjvE7/s6QkhD4b3nwP+5T788/A8Mebs8mF459n6tOWdun4spuw/IL525gQe1zxwE3HNbSKGhqC+2bO/mdoUWSNKjUZJLxeJ+sD+RDynf9PnRIZ6Z974+Ggbnk0Ty86arxm2mpcNWhnT4SlIKy6XRi1beyN/yWlBY9TPQpS7A99/Z0k+QZQY0UJ+r1fux+l5cJweafdFVbfkXRahh1yrRnge2qx6rNZrJQW8ViLAh14z+h/nXVH3U68QFGEhLtFqA5ZpC2kxm6cJyk2YTQQF4A9F5EzAbCKBGZh2kcBNQhoDhMWkUiRcMj2MdczIpar5S4t93SiWY64fqIKzO0AsyQLwpBd8+fQBcuepLvXKaXGaLHW+vaArY7w90z/7uvj9L/syxjP4/fcNv5Iev+kjcsQYcb5WEji7X8vn4+M+khjQ4rzgk6CASvmc5LgdVOygFxRpdTrbFTWFgjnbakQP5kSlQZCDBKqFc5BVdl7Q48FOvYA9jI6aERqIzjhd2rR4kv9DxCd4JsWEKim1EmGTyYExOc+VyE/9EUGgFbA3GHfbbO54sPtX5aLZzE8/9j/Ghfb0KoyfH/Tx9SH8/keYDnt5dmHiOm3U47GGg2EQ3CXyblHkBSdwOkURwJd2qzUMWHvYiIBg7TYb/BX0iE495sHN8Pbewi+KVsLBSmcl0uFoJSOV7rhTj3cYfO3suRT1O5pdnDgnT+PEOatl/mF38pw5cySJ5mrEZMO5Pr+g4+D3L2BaGYS/HoF7kCVUYph4vdYcGh6mIsGwCVL4aCaVIlSeY6GWyrXb6VDIDqFlCkBSoayeGJeOxdIcZa2mGCvAM58fmzfCAeZ1ZcWB4rSM/0HpeUQ8RlBN73Wl7HJgH7USg8TjctSwTmO4WXV3NZKdKP0DqhZDqg0FP5qltiXNtXbnmWaNOpAkWZqtpE9HMkGeTCap8sjvlGKYJ59SKDNtcUULMilH8iwnMiaQJB8Fse6PSxm12r0V7HNHebiUnlig+55KnvYkwt0nwKZc2s4KjNlCW8RwRu5+giB6egXmZz8miEV5M3lio5ZLpeh8whfNorLpZD4vFL02gdbz4rNCAmJIolXG75EI1ac76nBYzPGnj+P6n4aON2ekyCxOstW5WqoX1YUkkUX5t1Sjex0OxP9vteCzhth2wfTEQI1nWTpUz3d+nm2EGeqOzkRtIiUARXGkx8vkukv8vJ2CWhlvb9c6x4yPAKusGOrrLMjXCuf5z70YLuopOE8PcUAbdDmcTsB63J5phnV7CIa1eQjPLsbmZmwehnFTOObKDbecm3GS8MfGwk9UI+9yTCcLvaYlnjAK/8BhfMgJTftzcIvoMSLzOIFFZ+M2gFYdhysAJ7U/xeUmdrS+Dcju+8DD5ZlAJZCSTl8E7qae7b5Y2DAU7362e5PIxc/vPgS+0dcV8Hx+RvTPfvz+JbwHSnCPBOD8CkSdaBP7tbyiNduEPx1tZ+uc9roKqNR9pMNabxdVx2h0XZREx1QpSkW9AcmHncv1hpruJQkV9MiDzvEX5qpQlUd/0QtQOo5zoeZO6U5mEdW+NPIw9IjrQSNSD8dj4/oOiF8CPeQlpoctUo93nio0Y9zRL17bqL/+S28H9lgzRzZygzEB3PDFI+2ttz1yARdrFbpzF1144UVAvPDS3RcrFk82aRm9+Lqp0SOXTNCRhNsKuYUrIVGtC69fecEt24uWeMZHk6+a3vmed91uoW5/7z13YN5hxO5BPP1rn95/Rf2UOABPxfyOC7PrhofX7QUrs3bZn8232/kKZa+sVPfa7dTQiNQ+T92xdassqYrSRgc4QfVypmqlUygW4ZQeqIIr4J48fqJaEjsn4P/HT+JX8FTv2Svg/yMgjkwWKfwL/w/P+EUmEMQY0B6hjMIecJPgfYJZBfqFID1YCYOfoD1kNbLuqL/unPDVIpybMpvlrbnyxsiAwNhI0kTTfg/rzvk27w3xotlsMgFPoipZSHu4GHeRdccaNytQJDkUFZyMiaQdtlR7fdWX8bJuP28BpMVqKxY+eCNF0fWWAuUMi9PGFZKvwgMjE6y3IxtHy0N2nlfM5oG0N+NzrxkcXJVzgjVtH+txMJCDMyJry8ndYza/PVaaKO5qhCpJr9mscHIzV54MNQeb07ZXlSzrC+u+9RRcmwfgGdYiDmkxG9MiWmoknGrBn3peSSZ98Phv1zU7BYC9pDqRX92XCodbBAMYOpGIkUCEEkyEVhHpHn/++AlUjQ0S6zzk0MgOhSrQntID5ef17Exxvlpz1OBvRMUo0LuNlqV35CPyFXrhXDEXql/SjyvykXw3oAA+XIj9l+nznx2/5al3vHv+hqH0eXdcZvpdvBiBwkPXH4hXZeHq60vbJtLIJgxqUibA1sJfvGP93QcnJg68c4127UXTjhobzES780BxZCav2PjQp+Ibbr547RXTaY44lx/+f/Kr/6k+ZN22/1Tftn8bqPbg27ptf6kv4E/07/7JvlFMAwjesc+ANy+Mx+k8azxn+fwA+EM+vz/Hf/xn6WZ/sq8dx2S/avom5OFTxNu09Ydqd9XIi2pgvLaxRuLLo2q1TKgU/GTwK0Eq6NBisaGVFGCEjJQhM9mhSaIuDoGhakOqMRmVm5wkGY6zhaJq0Me2bSro5VdCVoWiFhGDmq/qaXUnnkOVmY8/p8vEJ+Z6helx8qVuDjKSLnUbrZoaxKm+ek0LZJr1+oy0Qz1fAIJRViVC3RDhlOaWkczN985ef0E9V6n+xWRyOiy6At5czpcdThY3pSmKYnypaOffym2JqQyM+LiAVyRT1LOvqKM5X/d91zXmblg988aBWsXjjvP0dTfP7BmPJFPdp8KyjQ36REVxxusK+eOgj0sU6+EFW/x1mIa26DR60KAIWfZ4l8cU4Dzpl3BtghyxWUu6PR6C43iQJYgCi64FJnkt4nG7HXaVYFmHJZ7LpeKQ9zzi8OMUBZR2ggSAk6f0ysGn5qo4dBHdiaqXdzRSpK0xT0xPkfb9gVIFMwfX5U3gPd295r++++J3jhbWffmWW+ZvnzlHvYL2vru3zxz/zvR0atd5q27+3OJyBT37J5bzfnou/eHP2gdGPi/s44c4lpc584pFhPQ6S+yEGlpi1rYz648K2mYhCqKbo5vHLigPrIpNjxEz0uxOlWE2SOoszoBt1XLsBhXKHXoRgfl5rKGdwgmDp068MN9LnT8lnugcP6GnQPCUx6EToX4u9upZKCgzGH664Dow8tDRgYt8BDihsBcUht6aDisDvN3Jmg//xYevqNR8s+ncgXWdk6lmwvFjyibahdz4+WOp0byvUS7WObPbHR9x+0QTbXEqrSJ1071QvA6dtz7nyddGU9QxLF1npe5vEtN7xreNSSWedxgJMN2nGgf3X5ItrB6I+jMD0dJEYzgcmRib+NLhf5SHXHavaAPK6V8mylH7ZedtrYckwQSIXu4Yxus4sYm4VhvelBDgImTHPR6LhRhSwuMVbfU4/OG2uGguJEECznK5sLqJIOIzagt5Sa0tZiG3ve8vxS5SiOivd76Os9p1eV2POIPCHHaQ4nzBPzq1/VwLAnqVAHRsg0e4UE7q8kbGu5DM+2kQYfxZiWTLzYhtySL8Vsn6rFA6NtMZpYfiPy4Rvvv/Lca/7kXt/sqXFsKexcjFNnQzifO7L9FyihLhnZwl63Tmxqr13GCDECJShIxkk2JOzpG5Wm3AT1FKfkRtIA+0KnCKlOD7Hmg9SBmyUj2XCnJQUWeinZM90yuW7zzLsYm4wTlzrHR2S+4auH3uzdfz8kCq87tq0+bPxty5dJK3+TJy59eIUDXD1n6lxIYr60YyZKk1fdNbu6ezNeREzrWBIpVlkXV42e4/nJ2T9UpqNOc1zv4jmE/eZpydcu/s3L6dL0JOuWPJWStCPrnDvAnC34PgxTDxLxCnGH5qJIN8i+NLfYvdF01PYP5wHuQOI5PZWrst1SxWq1quQWEIXexNqllvVPSOypG2NCxhC7djViqoggUJ2iePGxomMnA/h61lOCFlXi/ppJcrwKgr4hyhflxrql8dD9+rgK8S6LsTDb8hFqU9eqF806Pdn0xdOpmyKZTLLqSHtrS7p+O5IMPYA1MBMsklK1zAZLFv+Ktq1UyZ7TxbVjhScSnlMBdyTYme0UPnt7dFwrkwr/CxgTR5ODfAxpB26j2vc108Y+YsFls+SR4ptFkeB8sOZDtv3REKEgsyXs/GCPc/Dc8vFD+RIZrEei0H5V2Xhq6tIstlZcguNKUm2cwqmajSVEme5wpqVAoznJqRwJLw2ZNQ5sUJokYCcBUbKqA6qvbUD8fCsW7sYFyNDOFPAb3CQGgX09Q9Cq84qr7AbOPhm6798P5KMBCYVXOvW9+ZL1X5mIML7AIfSDV2boNKdak5rkI19pcrSz7VZmO7d6KtWZiR9b3Jc4FZ8o7sABvu2Fc2L92ZHQ+HJNEMlttWe+c4eo/OcRRRD+lpA8RLkhggNml5EY46OzAQa5ZD6elYQK/5SBAxMUbCd54QL1VUD0MmJdUQf05hyyvie2jDQsUAsUO8X0+8gFGDcnR0eokCPSc0hlNAof424MT12MwKRhdlxcp84wnq1mqDD5jM7MRo0lzd/sZ13Sf+9gmHctHb0tmsHNoDXuoyHB/LDcbBxWrBzFPPKiTH+dd3rpNynE/uPq7tW5N99+1gwnnwir3A+sn10XBqy7a/27rxTRetjlNmtn627ZTAh4SlBXXYB0FA+8C2y8CByy65bNf+A+79+w9csv/CvXsP7gdr9oP2flDcD4T90n5y//5dt4Pbbzl84Zun33NhwQx4c9RMms+7cICv5GbA2MzszK6JMffExNgsPzE9fdEEWDEB6hMgNgHlW3GCnJiIZSrTXn67QgNAO2iSXsdnH7zwwIP7947BB7Y9yB8e4GfXXXKhyvP0eduky2Z2MHk1HD560113WZDR2xA+kakMKWPzOEUQ4b16HAqbLfG4iP6ifzjd5gVsqe28MI9TvOfmlqQ1o7vnxReOz82Jz3UcLVQk5BxAkPMuPqd0cxvWwhfKuaFdoGvTlDVKQQlWAliKpeCyo2gDLNGi6nDYdIdZyxhA3VCDcEfgfGHrYkFOV+MpRDrkvfZYM0/Wyi2ZUau8GIbiKecRI3vWJMeKQT6oBrItgRYFn+zhTZzLHwukB1Nhzio4fY4drpiS9HXv/Yrg8Ya9sC1USnXmUbkHX8Tn5r/SvdevxmPObWLAJVi5UKqZDsp+yLSCPjfDC7RjKOtXg3ykOpFcfWGE84mszx8WuXqKaqnlEDxFmVBZ7f6z2Wx2JYcKA5tCLc2r1iPedNRRavr86cGWmFtRS9rNTn9YsHmimegDyYzbpIAj4YTL2p1fbbfxNrOiUBZPMQdaVrcS7h5VzJ6M8kA0G3XbhLDfabYnqisK7ckY7fc1S45o2hupq972aGjTQKGdcMHvNvT9My9RSSh3jxFv0iZdfLU6ZsjbrZaeE6zJuXIOMsBcbnyMUOJxskxo6G4wRVFdVXWgNgAZwcCwGmGHbSYbADY99gRl1c4bVjr48lRLF8yRHQB+oFcnrfVqGSHTbc2LbTT9kqQLGeC6poPj75Fhy5BrsItgp2JL2NXq7tL5t2xNe9uXrdt8zUq5tu/9B7VL1o9HlPqBdmXdQDjpTDdWVniv9YqdG8a2HrCQj4GBut3jzKzYUU6tHq+JXHV6c2Fkz2zWpTaTsdZAdHBNcWU9pLjpCRJcfeDirde/Xs87gGcEOks15DemPUJW8vstliYhSeWJdFPWsuXBTDkhg6QGVAmCa7LJ3xqwWSRrE4ku2ZTHL/nSy4LnfC18nwM6WY2UkZ4UiGrJoCTc3jm6cIwuRODokt6SmJw+PNp1lEIyrHuNQjY9a9wBzu5ZzXS+q8y67Vz3XTaGLWWTnW9z6K3LsZkjS0mlGGKphlriw4oSDOzs3Fpo2/3wJd/OkqbOr5S8IArG28M7A0Ek+MFj9LR+hmL8YNnkVl02Aa6ebLJqvMIvjfcw7IBHIA/dSnxU2zm9fuP6Xaum3atWTW9c5Z4AE1tHigOJaXQJITkysmrt2lWr7Os2ekHVCxxe4B23AMIiW0hLeGvW7qZlO7BPTIfVjcRWcau8ldq61dysZTIer1G+YdVa2iytt/bLNxiMEF86c6raq96HwxbhcpTwCuD8Q6wJzTkMrna2j3A5f6MWMzd1gbctYmxQHD9HcZ+BKacYCfhZZ6q1aTiplRCL8mdbIu/jfD6fnXd5Y6HKylYlvMurxBO+7s1POQMhOfCh1yj784LJgrnLqv3TcY9ak3TmUuISEwPF8bLiMCWG1uYfUjMuxFaikCEg/9WZV0w3Q/oeI3ZqOXZMMEvwhMqW7IC3R+2k3eWqjydzo95poi7W5bpWN9WJEcmtjmGRsZiWWVQxWbfNIn0SGzYMXbKECs/g2lZGJIRPd0oh3v5HqY+mm3NNmfPb6/nOi4XBsO0//mc18Q7qGBsuJjp7N3o5KPCRVn85S/77H6MRnu3vWuobXe7DWfy54+KzfR+9eG7qZfj+u8RZvgRU8wjJ9RD3w8Q92ipgDdeAvQaiNcCh9PZKvWFlmOlYwx2LNYaHG9lspAKECqhVlFgtVtmlxNxKLAN/B2OVnJJmYhEr2RiWCFQq8DMRn4CMJPPLkqdRLfsTi93JKK1Y9zDCtyJ/nD5OQMY0hy5IwzWSsHxqBbqYumypUO45MFxLyuISAaiNfBlcEcy6HcVA90fKdDi8Kp0dL/gH8sUibQ55wk0f373dm3e60nHS5SiWrcyvP2TnQ2y1giQ1p0toNTofmdnqcIihbCOYGys1pPhw2k8eSVZYDu4zxe62BMTuhWCLv+UIiDSNfQ6GLwauxx7inD4IKMc+BvE9CfWi8vhYaTCbKBREVBKHTCQs06JREMMiQDkPWMaApEnqJFN28AWpKC7S6E+dwGT+XL8s1pyuFj0NhdnagizfV3cMv5vOtau9T7HDZtmH2JdZUXOsB+6rXDxCJulkg2N5k4XOZ/5qByMwdosYSITIIJ2scXaOY21lxSnLH7tTcYmBjVD/GbRzThQ0yZXLnZuTKdpmZuwryZtyDc7KIflB5NhqufPWQoXnXd3H774D1aLqQjxdDvEySlyslUZHs4MCEGgJipvZgIMYFAfJwcGYli1mM0RMhjL+YD0QDgu5NDmqU9sxpyA5ern6evk+fM8P1M117Jw4jkqo93yTfT9k7xAzFESdwvTdD/ohUbqZTkenQu4i6VqThUhgyrVwZz5Z5P2h7Q9sHblgVHLwjkqWtFQGbf5CoryjRpmthRKkJpFncmrn8IA3DhVDs9lWLIB6oRpoXTDxfLrJcgxS288QiC8HgiAp5znkFcHnlOXrECfnQb6YB6s3h0Ju0pbd7F7VnshWW61I1R1JZN2r1kizYl6dZYZbIYqISkNkWKcToxQHxAm2rhkVVJDqDMVn/BLxRdeCNqyryoMD/SAU3RO1QDaGFt3/0KheZogB/U8VN2Ta4aSHtjLCygvmbJzNkwi7wb872w6bDerQpfSbFBX+tXqSERcpuJKlMIssRc7/OuxQslbaBLU3hTqmGy46R6SUheOcQ+TR/KAEj5ygvZ3rHE3maNpiZW0JCRLWoAT5LCcN5jpvTTcku6JIorscJw+iB/Q9h/G4m9ilFcGWC3Q8XuBe3V61GJFbV0mbxZw6u/k1MXliOSpfOD7/f45LR9+g8b9EKRvKx5xQCQkGx9ac1/i983+L26OZhmzvPl7dqCRKIXYJjkl0rpjuwDnvLWS3cGhaBVQqcrsF2Kyc0q/fDQoykFsqx8WKKspgTsfUXvVHVOevX7rsxHNQPe8s1C5z6fv1tazA2AgEemZefG5HyGeVAZ53sqZFNsb1nW8usp+R48iYu2Ody6tbc59V/oA5F9nOui5krr10Z3Yq2LfXUkg/N/8Gx+U2iI3EQa2sX5unFTdOrc6OTA6OPFQExZHiiLQ5GZQaKVtWloDUUBkmN50kVkiTKWwVz6n+jc2gNIgrnXeePi6eWlyFdA7iYlFVWcTz4T98h+YSvFiWIkaXEinDloMNsrGG95z1PWeUuojM4kcM885MGpl3vo3QhU239XtTjfPWZzz5xmjKNNl5Nj0g24VYQyUzqYEYD6kju8wa3jf5YPzdgE23p3+5snnZeVsaGHvdjAJskdeqH0piu8fLGK8DxCotJmh6lbii1FSD0kBKsEk2uIelAYTJJIFz5D+bgx/5db9Cp1/A9US/fuupPwlfmI4WIeZjBxqhgH91OntkOWJ2nudxe8qt8eUegdfCwSISQnXSXjIR2P+0SytFo1nZUIPlCIhECtmcz+vNQVLLeX2+YFTNyXIy6GKTUOUliOUqb98NhSKUFuu7+NBz1XR1drGeoPvyBmONmOGmUnamaDXoLU1cOPWGJ26dXXXb/C1v++rawui7L7rrPnP3cnCvObfm4Exz97pBPkP9Sg66vK5Vb/vCoUNfvW39ebtS09PfOT6z/e597fL6fS3kyzjzc8vj1CtEGUo7e+Aa4iu6NSbFEFqlxACmwlR8006JVbNRl29AzePSfypcUbcckQyDsFtyMppRmNGIYS/hEo0nThh6q+4uQsr+3EKxxpTyWl6Mmq4qLY/pszyOA/hO3LXB9JGz6/Q+bNv57uPX9ML6Lhoqz60uBoYvXVTbcdXNjx54LWfFno+9aeq1aj7C/0yHjVqB79K2h0X9kuHsWBTYo5FoIUpFS3krYKzASgIS1yAzW9E1rGKJLJWYismk351tzmgEIzIyQzEl1QpAUjKbwhIZZZKqQxJ6tmF4kFWP9woInsIxfHhrtI73rGdI7O6rTApAd1S4jLCIpeVKsQaFy+bBM4t8dqz7UveG9Rt/esU11cv/9iCZKsBjgZMbmc4zmcEYXzp8pbe+VauBj3e3KNRVYFp+/c7hS2fSChfOxzp79VhWkgnVcuTPL5tLrx1O9OJrD5keJqLEoOYNR6O8TBs1nL0MH+mFoh2zMr0LOE6dOoHLjuoS8bzhy+qJJwsV2HFUB3gEVVP1df5BmBpGK24nU7MXjymcQt3V8RgLOU7ekW3InCK31ha6v0DyfJR8H/k2802iVfwo2EwWsIz/OvLT5BBue7jfNgnbLsZtH+u3TcNn9baP99vGINxl5pth298tansfeYn5Gtj2iX5bG7ZdZX4LbPtkv60Fn70St32q3zaBv+N62Pbpczz7SL9NOvNr8ij5LTyPLWfejNsOQYJs47aH+21TsG03bvtYv20lfFZv+3i/TUO5/OR38Dz6bRDuUvLv8Tx6bcOw7QD5bTyPXtsQfPYq3PapftsK/B3zeB5nP/uI3oZi36A+fBXkMRqxgbiI+IC2oVnbSLXN1K5EcZt7PEYlKG1sDBTHgDAmjZFjbZbbvwbsXAPWbEtsa3Nce1vCtPuuSSBPgkktvKa5ym32EaOSptG1cd/5amxjBpfwWOXjWJZ2ONDFBJC7ojtu58daLXwLaquEE2uc6C6GU3NzThw/WnK2UCEptJfm5lFMqYjvnMXXy2OvVS8agEJ8eFFGxtIQJGSc7hURMy+kcBSRwccIwYA6r2mmvGpsJD48l/A0vBJXHF2bG7uhOXnXzpmDq1OlDZc3RVdl88HR0oZ2zD900Yyj1GiFymojCaY7wYqSnthakMoeZWZy6BEp7aEZbzIkKSEyN3r+nvRwKxJxqKuH1cHhZjs9feHgyGWbNH9+TXrk8jXZSHVFMjPRLPvl1Wtmo2O7ZCWszAamkrlLtkAVMHXx3r0fYuRUzuMdLMmDydKVaE/PEgR9q3kNsZk4oA3lcitK6bQHKNmSJ+iyZ4Ml+LN668bNq1foh8Xo5OqpiZzXlZZWeLKMIgOLdeOatgpZANzuJ3AWTE84hycCjkPthXchP6weoWcofQ6d8fu8/fBTXUnGrgCcZLhwJ08dl5FFhaYWrJz6ZT34JiWHxZ2amhhXCmuGs4yH9qbkrloNOG22XCi9uiC42l11KOgwsw67c3rdav8Rlp0cKnSGCtUpB7v7HSM7vKp5Teen6ZYihkvDsckHu+8eGItzpkSClgN7wN++PhKNDU512UsDijWRsMi+K6hHA5LLbrVxFur3v9wXCKaSyUg6cJnJO7TpL8FBdI4UiY+aN5teIA4TbydaGvPWSqXZ3Lh//8abHqP+8VhAktxzj1Hf+YzAMOOfp74DNUtUGbV2CokJp3STI+SX5QowLGJQ9NHtYilFp1AjwnOUGqwjnWSwhgPhdCKm0Id6axT4XLonZKBR1OPp9HZK944keSAAXFN1sKHwwLyZNJlIk9Mf5vNzW6c83pq2qV5fWQrZSDaWVOzSznKwqHjccsrJrdh2YdpC26sKim20CKsrxdlMijRTpN0h5EXSxJoztOLlU7mcU/QVHSYyxsd4krTQjJV2CHYTy58eaG+NACZZrPl8SZZi4mSYiykxxj2uFUlHeqJW3DyWTE3urIZqKR8NNSWXl3c1J6ZkT3uk5Qo0HKGJ4DPhCa3tHa5XKsAkpNJJ3jcQDuYd8Smp+2pzbUCMBFwmq3zF01dGMmypFUg6xXiuqeZ2bp0NTuybjjQdlJlhLCHPvY6k7gd5P7gD3EH+hrARMY2jKZoizGbCTMC/pflWK1AqAb/xApXIBFY1BfHpBXfQfseezbQU2EFeKR3c2FwtXbNlPervXjAI7jcdgGdnRGNZlmEowsSwLOyuhu8Fq8KVDuCyyRbdcw5Sg1BXBffz9izp97ln6msuTtbJqeLR8/Z9cuXYO9b+/Q1X3o/ipEAN/Az2GyMqmsfr9XgckXBYpO0OOugNh2GLSOgXBIovzKOvqVZ1ITTQK9EMx458K/Bb1ZSKv7NWHUTZF+BnNCvanOMpuF2sDJu012rXaPWU2rjKkiIpQP1rICEF7H6VVtfOrggm90195u23f/SpdeHITYysYDlBBjVSNO0hssSMJqdT1lg8LobDoZDLyYosazUnotFEPJWKx0PhsNMYJhyoHgeHIjhq6LJZOFSU2YIuRezJkegSUjxqq1JP9ZCFQ7b031FAio5YWc6qHqeYsHKMORH3M147X5BGV6wvpUHS1ooELDFIstbR7Q1fVeE5W2RkZMB7yV996PXltVJsU/17d0yvvLxeD5d0etgLGuAp08UQzxOa7HI6WQuU/sMyz1tkv1/2h2WKcFlYngJOJ5IC52sleOCgAwaJ/fjK+hP4BtwqDj+zqv09iP8ODCL1x+0zrqsCT7XuCZebWTYbXzc9u/qNfrcaFg8NFa8GZ/7JTwslaXRMrCY9UI2/5JJLP27mRYfVn3a5PMVD6STkORXwaZKgXiW8hEp4Pkf4uLgo0UkC3UsKFi4nRT+LLtaG7AHdQ5oyii5DRJJEIOmKjI83VlXKa8bPy1YCBefAxeGIUpRddFTduPIQ+XJjfJdHDgYzaW33sfujQtI39QEh6/EFOTKfKA1ATLQgm/6d6SooR9c0L4A4iyIPpJ22i+Fo2OcLhxG28LrjoF+ILXQLfLVqUKi1z+LQWYzvYIOLjGlUv9cL/C5+gWTl7TQgKSpV9q2VVRMVsyYdKweuN/l9IVL62YqVYqo0lLSXh8YiNpPHPyWsXzskWgLC3tWHx1fD74+CQdJpeh26s1JzCAJPO2hgpdE1c4LgsOrDq5Xg2J4PnESe7pNVPDbDAm7sVqhyoZAE0lkcETyqfVWgHnJpRd/brk2O+WKm1706ub84+sgb/uLT7cKeEeLMnq746Kn2Bp22oqAOv/8A/P6C5qTQPRWEaBMoUaQJAGy0PgAH5hOBk/7n0dfjctmAUikcdt7AbvRBPcWFdHqPvl4d8ymTpbbgjdnXBush9zg5fAbS8CuP/ntzS/HVyQO50c+84fCn2/k96IyagLzpFfj9ASJJFDUXGzehhfIETSZLMBERRWOJnn+hihdI35N+PTXZCqduwb4ttDQ6IUkArhAqpYota+h++VcqjWHrSDIx6i7I8timto8VzJzdLt5oycSjQY67OEIy3xXmP+rwiupo7Yr65UnnysE735Urg0y64LC5rFmEpzDkJ17TrUSGWK3F0RCTMZ/fb+csDkciGuPsfp8QDTksLniaQsQlDY4Ch13FdyGjyzBRtcJ5fGmqOG/QmGsQRwnog0fXpVoRdRkRoWpKr4OgQLkDhKeCXpvkseUzLW2drxrZqZaLtXA4Gmeu3i6E7WaL0xW3y/wk9Zkvjka4qLi5kt8iO9/g5sWS/fq3kGR8KDD8/h3Aeqh+C9Yxk3A+LMS7F+6OKU3yeb0EYZMUAIKUIgalWAy3ABBhbahOLL4kF9+jDX+q+NR4Yd7Zq9gMf9BcCIcbb+uFNYGE4dMTwKqISTbqX6kDf6o4lIpP1qRBTx5KV6sGChPtbKxdj2WL1Af+qfujbnfThvMC1YCnOJm/oJQ7sr6w+W0D6ZpWLm+D61CE46ZM10H9r675/D4fXAGn00RE/SbO7hNMHoR/olQt4fuRT1ZRVg7a0Tre4SDxpd4G21m4n3ZQt/pY77XY7OrDl2+dWbFHmNXWXTgy8Obrk+0t0eQAD2oPadu2u+YuvvHKm0KhXCJSXf130ky29pBe294HxxUzXQa53hatGAp5ISemYxznOSqCa0WwTdwjklVxQiQVEYjwM0pRIiLDx0KRiEenledPoG32PCYUPYAF3Zf9AmJIOjOCxOE22CaiE49xWKspNBWvD/8mY75QaqUHiUNWilvp8K23MVkqO5BYfd7r4FM272olmqKedI98kIwGrdZD/P3fGD7YuPY/btpy7Y2hYHoukUNzYYnfkil4dkpEWfOwHOeEyxp0B7mwzWK12lwu1ob3pG5Pqvb5pn53PXai4NGmMGdo1IxyHvoAUyiVKqDc8uG3lCYvL/gDad5sKVcGBi+KTYLH2aqarHDk2sid279yeNVdMzvVyei+T2yz2NwYx9NnJLsEXiLsREbjrVYTbSI4QNJWjgRIgDUhAfb48/PY2DV/0oFlGnMs1YhBSvShM6dml16N/579UHN2Q8MRZk+++B+Rj355y8sjkeIk7r/7NvuviM8Ra4k3fp4Ypu75XKvtbkHWTjxG3f+ouQV/1uceo+7VbMrY2OBggSKtUH7WmNnZWiadbg8PR9BbW63g9jqdXm8MjalAGPcw1MTnTtV6zLRzAt+Gjm6wMwJucXsNFXo0u62pgUZdifOAo3SBA/5DC430DCWOWR2cDuJtgzrjwDsrNYj+joK8CUWu+Lz2X31uYk72veOfzhDdX3R/2P3X7pNv91y0ftVV0xpdUsvxUvuOA1+3Wh3+vOWv16/a6RnNFbdtz7xRGPXkrvHf8U1gAlGQhf/Ik7f5xlKZ2Wu+7D2YDrPuQESKBNzsihUta6PYGr/vP+Nrc/uS1pT/Wys2OUp79lxRmR3e9TXWHYxK0aCbzesyzJkvnJGojxIluEieYwQFTATCDolWDG1QtE6OmIf8RIej/v1FIEYwj4LrLYTBD4kI3FWzGuONR0W3QFFC9DHqvs9GImmaCUFN5lFZFOJWCiBdxsva4pA2of5XPQ6FnhdQlo+Ob3RozKPgMvRVuhCHKAPj0jgpxgBEpsMKUW9FqBXCp5+4qTVUb8/9NvF7RryinuNWUCTYfvCKfz6455t3vHPnl47d2Bp88T2b5AT4jwjYOPVOZkhpOA/v/f6V3eOuiQfcKO/6zKXEfcS9JE2kiApxvpZPpyLBUIiLiILA0hxXIumIHPF6I16ODZmCsNXlomUqWShQoAyFpuPIbNtqYb47r8tz6K73kzVUgB3xXWcLURY8DAdj+PKOQVSIHXFdD9JSfehuZcwpkJ7rsWLrAJzcvd2TSbPD5TSzvGCy05yX5hiSNpsYHgCLPxLlZpKsw0XHp6fPu28VI/DmocES41bdZivNmcwUG7OzphUemrdSLrcwHbYxFlCHa/zX5CjcNm8ngpBvuD1eiwjnw9goi8cjiKKLohjE6RCfqC2Sr/Wz3AXHaJx2UM/ENmioCPjc3uG4TLMmk0DZvbI3KMr+AoAyCrVZSdgimlvIhlKjraHYRq9cp220U6e1Y+QE8UbqViIOqSYmSwFzMMh6PG43lK5Yt8cTkOVAIBz2UTRthtTU01HgcPSdis3li6T/GhZbXfgiXqSx6MNE5gB8pvXl/jcGgw7Bxglm2mrlzXzA5Q/JikD5IG7tcMiX1FJu3mb2VZ3uipQYG2pGtjabGbeHdaEx309OEldRt8HTeEKLBgJeJyDoKAoShIcFoGQ5GgjxIs8wPO/FA9ZFVnSyVfXxLj4tXFY9Me2swwJHSeDknatsjMPGM2bI3oA5bLVJlMkBUvlEXgyZbFFGZC3UGjogBmSRogqWkY3+vGfFu0drHjHJuVCseLl7qelGU9OpcqdRfJXjBBk+830iqrEkIKpVk0kjQe2xM1/9DC/Wa0Qp18AVGs6cgXzgoKlsIuFznd5z3aeJFH4OStQEfM6Hn3PU8V8bU/fB540O9JpW/wd9LB2/mEJ9EGmHVbgG3ElUiaommyhiz95qVevNx0Tt05zu+j44L83pNSbVm5gxt+7Mwrj0Prv/ivvMw/ENa37Y57oZPD59nCZqreYP1NfCQWocHOVaOHCNs+PRos4Xetfn/f+2f0I7c721ag07VXMR9c/dZbrItAnh10yYcf0NiiRmZlas0ACxYiyd1ihyBkwQpUYJd2PgACRNL6A+7Fa9D3KH3gcl9/tYsWJ0FPYxqtfyWAFG/u/7IJgzV1JfxXPJ632AD+h9kPf0+0gkJBn2IYV8PthHAkSX9YFpxLq5R+NmB1kmHiI8mM7gHkoiGidKBlUZ4y5j+I4OD17tw/u8DIXo8n8DfzlIgn+2TEJ4XKvEMX/mJPklwvV5dG3bo14vw2hAJnAtFH2fvAXDT/XhT2J4h2YDhA6dNKCRD6N7v+mz1Nsh7Jf1vkkVdoJhx6v+jAaG+7Bw/51P5k3/AmEf12GJV8AuNA7yzHcedbutVo2MLh7HnwhvjOXW/lhOLoylWkXlt8aXj+UX/b5P4r4hLEnoPSt/FiwR7XzE9Flyoj+Gb1Kbfn+pPobV1YxVAzOL+u2+kcyjWmHcw5DWVOEa4lL0BPCfHoBaioMiCm4nhzalk4ObksoinuQO19HfR+32epYEDlzFBu7HXh2b/xd9EpYzB6j7TZfCPbFCXwfwNuI5fR2+92gy6XZrZGnxOujwl/XhT2J4jC8dur6Ar6nudssN1K/geG/X+zb9hLgU02b3wUdDIUFYoDZiAf5UH/7kAvzzBnx2Mfzy8+ab4NXOt3rrwZmWrseZ5pLzAcKefpXII9gSYosgj7AlOur4r53X/0L+mEenRK7Rq4f5f9SPzldNP9b5KurH/AawRR/7RsRHwdZFY0e8D8Ei3ofpbrQHuwbxOrDhz4I1xvCfvTHwvzUlzjR1WE1DY1ixvN//7PXL/xZ8rwfbbqN+R/8sWCIDYbdYS3AMowgW8uS8ZQsR0VwkMTVVr2vkjGYX6jOaja3PEAblGt9B/sRqhetwRH+OqFry+ndkszyvgcyS8fzRsE8R95gKlmlRtbf26XypQj6u74efPDo5qSgauW4xHztBfNX0QQw/tFGHr/bg/+3RZlMUNXJiMfwzsP+oZSXqf6fOb2IQHu8fvffNC2OZh33/LYYdWqvDBnqwes8rez1HoHzyAatgGSPuJf4ZJMAsuBTcBD4FngDfAy+B35FW0k0q5Di5ldxLHiGvI4+Sd5H3kQ+SHyE/TX6R/Dr5FPltKHD6eokMKOKD8iEFE2nJbglA/dOHg8yQbokkRwHwIAc1QV/NY1V8tYXrM7CWj3QnHwSGumlMN/1gmzL6jcLdkHkc9u/11VKxuG6ng12PoduO+l9osaZcyMJqyQEsYaOekAPUqjR6aTqD6OtTgzVXDMctobcolg6rvWgmvTYPwEUaoA6BZd+UpWe4hV2gIUWB4aDSbeALb/F4oxQ2uy2dBHL2LUMPcPcS3/VMEcOQDlUs4xNDNxhY+llvisiKg5RPFApYx26P3lS8S2aCLChogSASoqD3FnaN3lPYXlUdqMVShrNYTQG0VoZLbvHrJH6NcwKA7iDWy1iAvrmuUR8D+lTGALZwwz+unvaQ6lsZBlH8U69ECdIpksveA2vK+Ga0zguvkv1XZghhhvODCOUBZTF83gDrVehVEr7yVvErtw9+O8C/TW9lKM5qY60kZQrYeN7JecwcVFft3jzPuwKKqzbAVYuVKZL0xYfVX5MU+Zn9I84WbfWkBmK1Ya99IDsgcYI2cMNw6l13d731cFgtj5dLQ1QqwzmeoLx8kmasJooB17u6z8fTJrPdbg/aG2EzZ4bf4stZaD4EDibzcbUWlHI2p9md6HxbGZfCo6mbQuOjVdaX8TlkXlJMh31JqwS2paO2MFSQ3bHQgDXEWqNuZzrB8GZbJ2+mbZQ9lIoGuNL6VCLIqbl8NBrw+RsRKmVysJZsXFHsXhOVMrvtdEuizSBgUUNmKwW6R68JpviFkVt4etS1gAenqVOLTCjOrSPMSu9U0y47anl3MDF5OomabV51qGBf6VVWhPufkGtdQY9HFt0Blma9nV/NkBe4bDxlY2neKyZMrIkJC17RbCEt3b/JCSTpcJlY3m7xuruXobekhWVwA2enSXLret5lNnE24LM4Erwt7rB5GZL2Jx6jzFYTUMt5+veXLX5HdnyJxxhaf/0sygrzNqPZu30Zyfn7ZxjG6RDt4ZiJAz6o/5tJm4myCC4rQ14oZ6LRCGt1mu1mxm2LxTyB0K8BIzhoM2OxcybaQpGgs7whII1HwdPexAYbTcmd3b0XbzVemFLR8UjnCiEbNDvsfODqmp8WON7DkNZgiqNdrN3DdDb3X4IbVvDhAPUj9Nt0H2OmGEGw2IKOVCwXtJPfJC2kPCbRfptzPGn+UpBPJKyBWpl20BvcrEN2iJsecyY8oWLMVc/yAmu2meUMHXXsbdya8QjZQi4qWmOFF1f6VH4Dw3OcVZ58zB7k486Mgw+yBSCj7kclm5d1ylWXqXvm9LtCoYAFDjUQyYx5vEw8nXepwy5eoMqzoZ+t656k7XZZDsZoKeyLZAbkOOOqj4hBLlSleDYQ8FrDwMy5+LLA++o07fUU3Z4kb2diBd+Fg7zI2S8TfVY5H7lkJCRT5BFJiOVvCMheofP04PTiASv+ryyeuOkT3fevnFQz4WBILLNxr6mUr8ZL7wTbUCNpcwgBMelfaO9cIYoCTZlkhrKIgsDLvC8A/3iLPB8N0pzZEaKeqq2lPRG6dO9h2h8Ksjd+uOvXW/zlsW3DuG1i10wTDLUZgQITjAuOmwE3ObPCarPo4CngcDup01cvfb/BKQmrmYgZvyHfbWYZi8i7SZMVTERdXls8bfWZ405apCkHSedIpptMcBwNic/GcdynmVgiwTMRN+sadNk89rXL3neSQ/Eh8LgrIshsyEzZu1c6o4LMhOHL9f1XjaHY0AcE0eSIuSgX+d9u7//f3JXAR1Wd+3PX2Sez7/u+JLNmZjKTbTKBrGRjCUmABGpARLYCCkILKK6lFgtSBHGjVLRSfyKyWLTV32u1tEAVW9vXB8ijfbxqhUr7ap9AJu+cc2eyIFjb/vpaQpKb7557555zvu873/L/ziUpnij/PaFaRJI8kUmoFcFfdhNZml8Mf2B8k2VoL/JNQBRUgxZwU1YQq6mYMMHvN/IOU9uzYho4nUoAJml1OiMkHFJW1jUlPMBymHrz0BIZIdNptZHvUifhnW4FtTg6PQvviIgytBdwqDGMSyEv4MozLmfLJUqQii/kbrkFciS5wwGSigt8shIuV1wjZEPwyrlEC1pCkvSB+9xlX7CbNXMXPvDYg7ue9oS+VtHfcPv8dZvvfnVp6YIarzHXN7dzV37KzPpksrMy2VLVbjS47Iao3kG4xSLW40s9WhOpyZXGvvHQ4yu+ei7w5Pdmzlzgdd5kE9Iyc3KVrbOi9sqfox2R0uqBpomalEtlEgnEBXv+yTE+FY9pA72XAzemI3uVx8e25CrOlqTM0JbUZqUEaGuU6rJES1YkLm9BwZRRX/e69ie+ptSDrvGja/zXXkN342tWX3tNNiMzZIlqdE312GuAP7+Cx2feGHm2reRb8AQXO2hvZOPQNWwfF2vIryD/yHx75Lm2glMj7T3QvUYvmbmmPd2N74+eiRVvXVVsXVfH58PWdSOtx/jsj0A/IMr5AeDS0H9wdnc8jnz25Hg/vJlxFv1w2LZ5eB5n62q1yA/X/U1tC8/wYfEZoH8xkZJzz1BRgZ4hcU0sgPlm8b5wzFn6R9x9dTgWoP2b2nLPQD8x8gxbiBrqB4WRq6qCD0ES6XHjjO7N9o7cewsAzFrUniKBwQBvTpHGv6M9COQbSCe1Bz7PO9w7GuTczuOlcvSOaMRNfLBk+D1emJcBFqhRZoH5YDlYDf5AUGB9VhS5PbTK79Lpzp8/dhhyo3nv3qv79x/rnz33pokTZ8zo6k611tRkUseuPrxjx6ZfHqbOZSX3fOUemr7nnk2Ll956yysvU+fAJoA2Vj2NkT+4/hodHA+fQLFr2ekTKOpeOI138kCtzsROx85g6BlUNl4OeI9tcE8BO4YBZYQSnob2NFJM8EQlSt8UX5NW1FHJWqiIiioKgxRwgj0BDeoUvBoapYhOjDnk0j//z6A39k21qrpKxzCMmM/XycVWaVRPpuUaHsPMT1R2vOykktMMd6+fcfUPQr3forAo1QqLG/qzEjWtUAQNbIlATfNIidmlUcADncHQe9THlHryHxn0ffiI6XRV988YzB/954LrBvqaG9fq1nVZe6qqlmcyD3SlNPYmx7Rgft+877SmF9HJdCwZZU1sMt2yL19qSfp1IrG9xOwr05aZ+XybSGmLi+IOrYGxBN1+Vh78XVirdbRHTLRKdvmZkFbj6oqhY3ZlYNGV5/7JQD7x8J7hhcKlUK7KQB9YBNaDr4HnwEHwGvg5eA98CP5I9GfnLb5w6bbVX750acH8+bNm9M8O9XR3907q6uxsa5s0qTWTTucOHXr2md2vvPLozq3f3L27saGhLHff+3eazp61leVawq2hkPFPe/ftO/HG6z9/551TEiV96l2b8d3+WbNAeVU6A/Y+v3/fT15/XYsEM/wr08bf/O4ex7rff/nSquXzFyzo7ursbZvU0+M49PL3Xtn97LM7d+5++umntm3dsmVbQ2OjA10jtFlMZ061lslkJvjnARASCGiEroAyK4OWQgz+k52JIZvhRAHVgsVZVhR3lEVDuAtOnmVnUILqFGx+CjWQnYA0Ltt2+gS8zeljci6HVdxM93Ts9An0UsTjXNU2gtPAK/DtYzhNh3UFt2Ej/HSEEMLpxdPw3thowVEEigelF/qoKJ7B+bFaO/JqC7gz7j9hV3O+cAHNh5qi/V28So2ZiFOc78/yVFoUqnCrCjqpAKRTahTX1URctp77TGacq61iuXwzdrShMkBqjsEKwl3QRNAlRq413uMTgw2V5d4CPIgo9xa2nUTHWFux/qvkoncXyQ0Gm8bgUtFiszZeoUrO6Kgob60Vk+EzLwXrFz7TP9d3e5c3o1JmvOSW/HObty2fdkvZff2B7UsmNExc+bTNVV7xtdN3ZEvLQyT5pCrkWkR0zKvSyeVys0SyLm5zzB2riS67QqH6hT5fZdLtJvuN5pjdEclMNappV7VHLXM3sWqGvXwEqp/8fUj/sK9iTSRsu/wkqTDYZAh/Cv1Ili/iUezPghGn17hDpiF/6HWbJVqZcGEl8xJWWIS7Ia33WdSMr7qx2ieqKFs/uWnH3cv/S/pxq3VFTzApkaj4+Y+0cx7/ZkzTna2Z5/Ms2NLlntgcJaRff09E7gmUPzyoo2SSyvp7B6VDW5WPvAW1T+7f7lv0lVyrsPaN/KGD+eO0eozWGTpaE40ua89UhYKG1mhCP22BbyKP7xSnd7Iz7uPZgn9CWmY71jLfCGs1zo6oiW/LqxSVuZyBVaqkFpkqClcyizX/ZU2qsq+K3GV0OiQqnbiKZAKLUH5aAED+NjHSC96CXrgbPIU1w6tERXbt4kNHoEY4cgRqhNl333XnBqQWfOPUwq5dTzy+Y8+er2/euH3HDiiqDQ0VqZy/pdXns6sUyn1797pchNNpJ6Aa8O3a/eyeHU88sXnzjp3btu184MEHNz7QuO7lLx8ZpwEaGls33Hn3XU6XqxVJvciXqqjIPL933/79EvS3QBvLZHxKlcoHOHmDrgLaPIqTcaQI4meOp9MyDLG6RuTRKo8RqOMVA8J8hBF8LKYLH4cX4b2zoQaIxYtJ92tEfayYo1PptHy8rOPKCClNOx2lhMdLpMSEPVZK4pIIr7Ig4RhxPEbIOXzS3ynmPC8W2hsKt3dUoj9lZYh+aorlPBP2vfW7y/mhO/fk385fujgv3+4jOiiC2PMwUUlECP2ySHPcsGy+OS69+sP8cxK1qaR9Q3pUcp2zqkLxG8uuRiJZlTHYx8kuEV54cv7VL1xfaEsKgsoOFG2HfC0nisE1mdnt1Vr/xHTQUmJNtYWI5ek3f2FNNQcUZZGw6vmvElTZzVX597W6WDgg65pckEhVQzIw0T9WJpObryuTdy5AMnky/9wj+SPjZZL58eJjK68nje+PiOAnb44u/7zHkaSxIDa8pOT3NAlSIAfawHQwAwyAx7NV/TNn9vX0zKn2QK8ABNw2m9tqNQO3e45gqkhJT21vqq83tc8aGOidQTS1NNQT1bWZCqJ7qlk32VwK5eFgwGe1pTxmeLhfJKARPvVEbAjhPE/FLshOHVdAUcDrW+EH5FMCYbKPI9aFCxre7IXjfp0MLXCK9HGOmcesWXi7fC74XVyzvBxW9DqL1yhfucey2MiCAVm0BLJ8ye//Z//y88stjVNmJfJPP/LfU+yJkE9lmRjilgn2sHxWZ6tBKiXItZ9aMIZ+UeSGj1cWj4iBot5mhua+unAR/Cbc9VXl8+f0umy5hwY8za1tgdpbAkhhDyy+2N0buWf6eMX949E5E44eEsNYcw7lX7np++vgN8b+TRi2lJjID+Esrs96pk+frJIzqlSqOpmM+n11bl91VOWLRn0qqlckSaZSRp/f33aYOvmi0RFCv2oYAH+9NH26XCxEODGptKEGYxgvIODMhZhsKHbqwgjQOa4o7vcfj+O9XNFcwWMdh65hOKcAR/CTXHEWHY9Z6EKJcMpSfIU2OlTLcTEX8iHokc2ixWp1ZU2VVhbLtgb+zA4LfhutVEmkxuiEKf0xZzoWCidsySSfVyOz+RNuo12qsyv79BY5Oy8702MJBUsNqWn1iUjY4KsJatJdvdaTlEJrkspdFuUfrDZo1JvjS26d0xwMZidlg/GUNeOoqrllUtBuMJYFgoZF3upsczy/1wltBSlTVt9eX2YpTWgCNdCP4Hz59PBBJkZ9oPAwt6B4iPRjYufl97DveXBsnET68fCPPovO5WyZX0P6J4gO/XERw8ft59MRZjekX+booJc++ll0hJNg18PniRXu80dG8dfTQXh4HStjP4H0RzEmZAv1GmuB5zdRVwvxoXXkUvZLCo/0DyjnLt6Eri5ZAVXJ7pHzj/Ds8PwfR88jD5xtwOPmHZpDn2fqFB5FA77/JuKeoXPo88ld9LyR+78GfXEHPM+i60fvy9ZAunMsHTiHD1I72YiCZf0chhLjOWLADlZlvTQNNBqDQaXVGWmlySZT8kRCoZ2kWNrG5/FsAH45rSYrCvSZqVuzMplIqOTzFCqjndRpKVYF2R8a2Bw6HSmvWC3atF7BbZIWPg5FAC3up1GJojZdAMah3SziXmciHoY6ZmSl1MbVTvSN3nlhpyaelbzzQ2N2NlqIFBGXfGaHJJdIDP2KeD5JDba0tOwI3HaI0/4bbpb2QwJc9T4iZER4JBaG+qhgFW48BvZ8O3mOeR/OWbYw2llGyrWjJrPdcMyCHJ1QMWtuTAfyfDv9OLUG0jFPMB2k9+qskdjOYi6egujAkO+8Mb1wn18V7yPeRLLkcKF9lDlXbA/ncAHDuzEd6IfrqTT1ApzbslGsBXWWw1rgdmrCgXn2CnUrfT9sF8aYWAd4mDrKfABo0AOezKYipaCyu1zictlsRg3ho6DKt5ok0AtleyRyeYmIz5NIsqC1tZwCuVxbt6+SoD0JChyBXFEOIpAv5G1tGoXcJDFaRY4ej5PHd2DGgGxxGq5nMWzMoU3CY5ALoCZEezWhtYuz9OL4pS/xMGwL/8nTaVw8gwpE0ngTfcLL8pKQZVKQZZIJnE1FFZV4sw4vZB/INOib5cFlzExwwWW8uyZOmxbTtwUDrFAnhKDuKfJ7kdrpy7Qd/Ed3UTUVAYvhXiklFTURxIJlgq/sNJdnJSI+f9WizqeijVptxpGebCzNGsTa+ia1tYQvcPhuD/ZFO5zRAY2UON/SWC0m9rYkW+K15uiaO6VZtcI/oVma8pnkVhkk3zKwQutXWiVz+zIyMeHTB5XK6mDToDVak/SX6ezNgcGq2Ut9A+mZodxDgRiaIwN4jZ7K2kAcNEJJ9RmNzRXZZHlUqSyRyyQiVZTHI2wCPkNGs1mv1+02ZjK5ZNKmR6JqhFMiVsXluZyIL5ExpHxETPH+7HAeUJSssEyF0STE4+g1E3gCjmE7G1sYcOwTcTiEcOC95dBwKIgolzaX46Q4yWPtTm8ileS+ElWEl6fikV4VN+Z4wOFok/9eTzLUlvtkK0rl0zrJ5UtJlhFMaG6ekgz0PrYj/2vzik0NzuONGzK1xLTAssMea8d0d9LT/MBg92+pt1uULlXLzPq3t5xuaW1J3NH0dP6jTUsH8/87Z4DMxvTym8Pds2/eJlSJDsXg3M2ZnK5Ndjza1JfrfJeT/eEPyHfoKwoPfQbJBP0OsQzTq4c/oFZg+nsF+tkR+ilMP8vREW4M0jXDH1GvYPrHY+nD36G3gSlMtYKlj6O/83l6G0HBv7308eEu3PI4eAFwdVLPDV8hLpGoTsuQFQr4fEBL+QIFCVBlCYENOlT9oIEcjDiUxxVmpJLapFZDXKC/OJ+m444KuzdrmErT4VRzzl1KnF+m16aSjZ6KlC1t/OLDCxubCSLog/zz5PAnxPvUj+BneYAnK9NYrVL4iTSQOo0KvgB+5rEYTtYc5wpysN143U+mNNDl8Yx5knO8FXN5vIg7YXdlzV08XmmmYaIj7OAprAFr0G/i8UyBQMrgJ36z2KysjLU6qlKutPa2h5bWtzFM2EVEVEGrnGHMvkC5xcswXjO3L4seOOk7qDeABfhBXVYhFIhEUrrEbQUWS1DrdFt80OQ6BEQCQYmUhnbYraA2hpHL0OpCISCCC/tgt5HbH5/AJrA36UpxNSRcbRel9nI2LYq20g534/1d9sbJszP5zeRPiVR/qcitNDdgY1ZpUQpfCYahcdo2la8hPIKyYHpeb5tV33jyTrvvJs4o9U+b1ukY0FXX9Xmd4/thBj5QnZWJRRKJjIVWFQABvcPlxb2QiERyGXtNL7hOjO8Ddb0+aMZ14Y75/rbWVt8NOtF+BJvX7bgHTInOpv50H3Z9ZaKuOtfnc3L78aPnZ1ZC+6O6sDZp6Z3j6DXj6cPrUH/HtG8u7OtfpNeM0uGKo8//cmSey0AUTMkaQ5HSQGDMfMcjwUAU/OVJxyVx42Y+Vsw0fp7Zp+RO9IIt+V/BBc+tIuav+hyskE/nbya2o+/RMWVvGhmjLWSYuX8cvWaUDnnIm/+YPk8dBEHodXbsK3Uepra/GLPCAdh6yGQSpUtkMtURagcQAS/1owPhcllJSTlajG2Apc7t09lA+MwFHFGRodoVnI1Fm9vET104UaycteNtIVJcSROXVE1hx4PHFgvbIJuFuJRtPEOk6PMa7eQD+QMbf7F5Uii+sWqG17N23a9PPP44wexcsqal46aFtZkDxgqv3jy1RMMjhG/U1ua+FurbMO3hlXe/Htgwc9bUNfUTOjvnSdRKilw6uGXzY48++LMv1cat+hy3h74DvEWeZ2WgBOnGEpSW4oMSPg9Xe0AthWK3qFCdEsJVP2kgasgUed7dPLl/xYM9bX0PLh/o7Ykx+9mqNa/lL+a3vt/+IbGUUL3+pRoet9/dbaSdlgIKVRNTFEECXBEa5lzqaERAOAnSnp+3nNhBS6/eTG1HNYK0l6hiU0CDnkcilQK+Qiqh1UVdfYyrBCwOFWeNJLkx9ITsjkRdMNCiSLo8UWPIGZrB/KDU6aqu6ls7Sxs1hEL2ypDWJlIi3giBZ9l7mV/LPPLD2EZ0MLhObbiNtdHfYr8PJUb4Iip1gr59JEol7GrefqbnW6ztCeQzYD9rGROjfwZtPidnYxIfDR3ENuPt0PZsgTbjhwV/4M8FP+G6dHBL/gvkUfpdeJ8A5sWt4MXhiwjzmV/BX0/zIT3C0ZlVhTqCFWwpokskHJ28eGM65GmcB2dOgilgACSygtaWFrHEXBXDVmQcZKlbX+oZ6O23fBepTuqLoHYIheI5oxHXLkWiRAFQiINtvEIiL8kF4GoJNWJrNatCzFyw8TgjhUv6Qa73E45i7m+E6wFc2xA+UE1pkl2mYE6bdNgDTk9EWCFV5kzNYU9f8txX17QvJNSmXtuMysFIc/1D97fO9EzyqVOOxSvz+fxPfjkwzSSNOqs8ElFj05vU97tndFst0/p67GSCImmZyJgw+rxQmYVE2abBQDqk9KnlHtW0i2VeS0DOF1Jana3B0FUx216e/6jO0FCqzZXtmdLbkts4ML1sQW2g1ef1zXY5iTNavZ7XILbZLMJBVBOGMQLMQahD08D3Uiwdr7Aept54USiyvAqHrwyy+Qg4ozadxqMJhxA6V3g8wsToAHJDCMeAK1/FAwO/yOLQkOeu/pJ8QOVWlvgMX7SVJfgxODbpesPEoDCQzNqUGV+03Ty1cU5u0YTJtXW1Bn1NXZ0RemAybUAudah6XGXlwkwz6rrPLrHKaZlaL77IU0hkJrFTJpjY377+TuJdmULBaxPqdGrBIF5HOTwD5JccaAehA9ISa005iXglAXKQVxrbm9psiFesn+IVKCXy+N/JKvYRvmj49o344j83fhZfkD8d4QM0FH8HJ5AXx808kqX08Dpo250FJuAF5joB0MJxsUKxOQmXBCm1EDAAultDZy4U9l1x1lCJ4k5AnL4yE4XiLpUmTrwvM/t1rWKNTKBOSWMdacvE1tldqYpV5mkleoWwPUfU2G++466q2nW3zfNQlL22p2LrV7ctWrw9QT4l0ZhKXGHufRPDC6nbEaagUCuzidhNr5YhLHcHQHZCQ34BbaOzUC/ocERkJUGAb2J9sZk6Q2+GdH1B71wEFkyfS56jhZBuwHpq66RLHGZluBP6RTEO/43sCmLZ8NtYrzVBeShgU5BeW3q0oO+uQ0d1ocwKYh/vLiCB8uPOyvgisiyVstvLYkqvwaBR4sBeEVqAMggYSODEoX4OSfz5QQKEw6EhSYdQK1UpN32e3Dv7SaxebuZlK+Veja/l7b+cwsbrwDomxmwuxNvQ+L+P14NT5IX85UJ8qBSd52pBuLgTcwr8Nn95JH70GedBOr9i7P25+6L5Il4v6v0x13u5K9G8MeDznAdpwg3XsZPFeKHiNvJF8r8AhWMxeuZeIIa2UC2q2a6tTldWGo1Rid/P45OjGDQ8YXi64kVVV9wQRk2hiPi47QSwmuOQ2/bCBix4ztQUz8vzprQpSn/1KfKK0CJLdrYaTRfyByJhlVevZ/kCvdQoktA8uUAjlZdbCCUrohmZyMuTqxjh2miDt7u83o1kvj5irL3YPXPGy8QSmif1+aMqv85UppIrrSKFXq+F96AZpZ4n0Epv1gWVriYiPdM5KTLb01KMYaF+K1jFvBH5Ws+GCvLFU6wkX6KVxVgSIyvGkiB9G/knPJ93wfG+PDKfX+d50VnwEfVeYb4/8zwIEzQrowcVLIpzFuOOjK4Q17wm7kg/WYhnjsYdCzYsfP6GEUzbUvZY4XoUm9Ixlwr0R9iqwvWIvoSZA6+vGV5LT6W+DT//pZHrY8w5BSsJXfM3jmnlfwqNJg9xAdpTSWDMispjsWQkIpd7bdDSO43LcpGtF4n6iQCHAvoc3GAhRtiB8ORvM7sFApXIY7gOE0wpMAFfpmIY5ukiF5A0LfEHIqMTr9KOm/h52qBSmXSOzjyZ/xj2Q/IP7Ickf+Az+jGWmRlm7eftB2Lg8f0YhtYiOEYagRGuTKpDVrNZqxWWkLAPx3AfItGUituHAJtjKNvJwSXQA6vRsx778AWFnJVILaWr7Rljg9/HqLXrw/NC3/3ug7YWh9isFfdkOgQiQ7wtOsvaVX6uL9GH8nU58KwgxR4Dm8AW8H3wFjgDPgTzsrYNp1b/bOOWr2/84Nyre/Z/5/CT27dPjh8/mk4vnDx5o/3o0dXItACgHpX/a8AASveIxQWPM4zAZtihOs5VeStw4jh+OnYGeqHHZGfwDnxppHIQxkv9D0J8cS95xqnk4lZCBeeDwgUTn385Gg8bI7g31uC2yfFrnCA1dKXyC1MbrbTaaJfFF8zu1Bkyzf1VVV0Jm5AUOVwjYC+19VNgL8WMqtSMmBdhxUbBXqJSkzyWQhHcUbAXwxfx+Cq+dsqS+9uIpRTJ19sWVndUpJo6um6ZNeuTVR/ccfXsyKppdd1w1RyaXzUVIcXCsQJSjH3B6NeVmDQSt1kbvrJgdBEm3OiFFcSNYV1aibKirmEcrMtcd0NYV3qSvsRmUJA824J3Fo2DdUUGw9OWNVhKq5XpQG1dorzr9l0vHjp0jFp2dvW5/Df+8ro+VIIBYSIBBwgjaiKuEp1dobUayZXYRKjLYBMBeolj+X43eBF0ZtUbXlj9DOL5+FOPFRj9scf+Wkb/F+Huz2DZfxUmvdz0Wez3L8FyV166ETtx8elBagcxm1kO1EC8Xw1EQoxKiESVhXcXJbi9Qb2DiZkTvN76mUlHxCyRmCMOZjnhyXZHItPqPGtIOMoqldemRlsQ/x8YhthzAAAAeJxjYGRgYGBnX8dVWpUez2/zlWk+BwMIPFI2Owajf3f+TRRg4CgCckGSQB0AUd0L3QAAAHicY2BkYOAo+pvIwCDA8LvzF7cAAwNQBBkIVQMAdYIFEQAAAHic3Vx5fFXVtV73TPdmMAkhIUxhCkPClBiNEGYTCCEBQgKiIIoyiaYoiOCAoCIIPkEtVgSM1DqB0BZQcaAoWK3UKrXQQh2qqCiDIA51ltzzvrXO3peTm1zAZ98f7+X3+1j7nLPHtdZee62998U4SgMJf8Y6ADREdCfSVUAzPBeB5oOONQrJsIjKgEVAPtAWOAsYBAxVtBTob++gFHs0dQGtBFognWPtp+5mJihRE6eQugeXUg6+ZSI9At/ORrqjNZOuQN4ypPO4DvQlFc9ox/0U5cbhexdzKQ0HrQCtQN+K8H4YnkvQv87GOncH0gOR7uKsQ5/wXvo8kzohfznar0QZbof72AjfGuF9Omg6t2Gsp13cLrfVAK3ktn20hf0ejQTN4vFxf05FMdaR3N8GaBfuq6bMJ6PQ3avoO4oe8yh1du4FH6upM/OSx8z85HEDpWirI4/fT83t1FloZ5FJJrdRj+6hFU4n6op0ucgEfIumLCPmYzRluTFvFR3OMmQ+M7W6UAf13IHlqnh/WlTkDzkBqSwr1gWWl6YYX5B1woknssuoHdKrFI1Hmek+WWU5iyVPEeuO1YlGoY5x9mGMq5AGW/uFhyzLFOdc6NI10DPwWvMV7WSYx6hl8Da61N7hjleyGiF8uZLKQjOp0ukM/txJxLoGfc4BrUIdQ+zelGg1l/nF/NC0zLkYY9xJ/Z2p4GMPynNGUnP/GK01qGMNDTbXU0/zQWohcy4OepRGBaLDf6KSwEv0a2MFPWj0oTS825CQSS3iRlEL8K0iDvIG7Yi+dImDjEMzKDOYKfIWfVY6dcgn29OSCfrWM3puhMg9jPRYpc8tfHot/IvWIx4bxtWCddffZ10u+BL0tLPYBK2j0e1U4nlgvTnqzbM+er6Zme5RjHGxGusnMfS5xKfPdcaq9VrrM2Q93QjL+GSe2vuEVtiXQ4dMyFrrZ93+VMSaT75+iH5Dz9qKLduPucvz+l6UvVf0N4V1GXluRp1sb8rQrzLRkyI6x9wCW+rZ2zx7K8XpdiP2YaXMzeG+cUp7QDtrJezqSm/u4Ft3oFTmiGdj80TeFtLVdC6Qa71AueZa5oc71bocZRl/kHWhsdUemEm9xe56NjnDmENdjWGwzYXue0CYbZL1jtjnAgXYaXehlMkTm1bmNAZP3gJfd9AQtN/ah3JBAeZnAbVGvzszxK5Xuwu5T8Yb7irjTk7LnBBbb31O01F3V8uzJ+nS14HUWPjXgtJZF4FL8Mw8HS70Rxou8qlCH9bSEBljDca0zp2F/n5qJckYh+syzn7I6geqCM5Av3PRbjnm+ePU0XkNNud7jPlloBmlmW9BP8+j1gxjFbViBK52PzTikI6jeKMt8Cq1MmeBTgIG0Cvmd/QKxrLCh6MCE2UA6y7YCg8TGMa6QFt8/4jHr9JpXhrvCukhga5jHa30Afnco2YSdTMmU3ygGn17Hm2UoR9ox0yh5dFAmQkK6VwevB0JOk9hl8IC1X4iYAJJbK+Ax/0wu6MNAOleRLXPEoWvBZ4nOr4L9I949xnobiL3KtBtACyreybodi+f+1dginrerfKeCxR74D83F8gDBnoIL1Lvf3Xinbzn+t/2vv34g/fMbbk3AKOAPl57XD78B699gWpX0rrP26KemwDve21yeWlvC2gWcJvKM95rO/yc1/dwd9BJXv7afd44pdxzJ+Ca3rva1qBzgPsUD7LUMxB+wnsfgFvnFuF5ASj47b4WhWcUHWmMhkxSoQvQB6Pc01mjMVDjpc3PRHdbBZ4Ahd6wvljvYo7uxXxbhnnTjbK0PmJOtbEegU1YR88re8NzqLtnqziPu4DtHeuHM8mdFSzBfOvmznJgx50joFPd2cYcd2LEx8yA7bPoTLZ5bH/ZNgPD9PrN9lD7mnY1zVTrdo74nFiblb+Z6jwk9jHJ6UuteU3m8mInr6Xz2fZZd1Aq2zL4DvH8zupBU8wXyMRzmdjG4ZjnyIOxjpR8M6g9+wzW7VRt3oM59UvqK2vfBEq2SmmyeQkVWmNhWzbCr+Y6wzTCfIKS7VuoLds+jPFzec9lQPmdrKc9aJL1GvXlvgUnwqfhPqIsvpP1MLXyrSmz0EYL9rut8bBVL8H2bMR3E3VeRfHON5QP29vD3on8G5H/CNaRpdTYJvhzm7BGXAO78ia1sl+H7WsDVEHOkDW3gfrZLg9XvucI82I8A8rv6cRrlfB8Jt6VUgaeF6lYYJGSU44zhc4V2U0TP53X2RwdH4QcSgxZ1Eny7IS/C53BWpvKchO5w8eLyP4W8AD1BQ9jPSgUmbeR/Chnf0OJ3A+lEyfkvsNb06XOfbIeJknd+9DuqzSa4bSmsuA7WGu5rWl0aZxB2fD9jkkcQsKPIeZDWCsTicTH30mJZg/wG2uEwmBrLvSLeVCj4pAaWTM6ic4fow7i791OVaC58u1WOtt5kQYzrHXU3umPWKc3dHkWtXQywadRlCV+Da/tQ7328W2IrH+Fssa+KzLpS4nOJagDvrz0w2u/EdP4AHysf1MjpyX6s5M6hJIx7grwagclIE8cxp7jYB1mfvKY4j8Ab2uxzhZSHMZHqDuBdTTiw9xG3ax/Um9N41rRiOA4vL8PvswGahv3EQ1xZtMQ3a72yY2nCF57+DFgq7Kpd8NuPQVb3wUYKnYC/RV/vjfWTshNfOsc0ZMhkH0Wxt/OfgUyfYBKdX9ZB1gOLH8eu49mgQ5yfgO5J4C37Ieg/uB4iZFKQkcw7u1oby/m6SCJP73YgX2tYxK7sM/U2EeTWG7O5+DjPmrPusPy81HxEYMJmJe3EmnKOq77ah9A37ahb9BT1hXdJ011XXouSTwXw/eOxJqIadhni+aH0PXiu7ZRbWjasE8KnWe94zkielqfeuPEHGQ95LnC+hqRi+JPhKrYy9lFRc4A0EuoWub+H2EfN9DQ4I0Yfx/MV/j+zhjp10j2uewt4O8XmCuI0zCOnppXoWfAv+PIfxnmzCXUKZTuHrP/jj5w/+GX6dhRbOYhyPd81P8wyj2A+rdJ/TmKxyr2dl+2atzbE7CKhu6FTeHxzcD4tGzg07H/jL5NcG6gXvY2PG+me+ymSON9cCG+VdAE+w7qBZvfK/gu3h+AXf4z1oBa9+/2GzTfyUafXqS5zqso+xu6zmlKDuht9i4830NLnZ1o9y/0mPNbPOOd5J9M19nX4vk2+PDPo95BKDfdfRtlJwV705LASkoMhKksMMrdRd+6uwNr3UcDb7u7rVnQ8bvgXwPWZTTIuh++4UPgNzwnTpuHQK+iAoyzwHqcruT3iHtLnOV4P5mmWfBCgAyrH42WclfSNXguMCa6q0GHmGMoADrUmAZbsBx1JNEM61XkQx6sgwXOTaA3w+7Mgx61paHy/Btqj7k8wiHoawHaQ13Q6Q3GV5QSvIEGMZwmbBfEX2MfbRrwO6AEQPTszoS9+CcwDo7RxBPvaQTefQ9U4Lmfyst13Ahc7j3zd/c69a2f+n65l4fL176L9Cw6rT/p0++9tPhRfzUO0RjQ3vBbjmFkG5CuZh9G5zUW0SjOjfW7q/lb6mR8hljxGdiaZtTXmEg9jf+inojvi60+SN+ImP9xYBnWijnuPisD9n4g3t8PLEK5v2PdSca3L5BnLXyNBSjbCul3qdh8GnNkPp47UBPrFdB9wHcol0BLzN/TkuBcrAErEMesAb0OmOLt/1mf0gMM537YpD200N5PC40V7hZjKa0PHIYfcK67BetPCsZyBgDphdn3hY8YfhX4HOiK98dRVTUwkynKPoh5SGZf+IVvU7GdTfeZ22le4BA5ga10sVnjUX4PutjOp0LjBTqHKdDHWg2br4D3lzPM2RTPCObTAEboZg9WHvqXJ308m+EkwZ4DXLdGYLm7xUnBWnsA68go2K0a+KUfYp0aRf1Q9wXcH50X3S6JQmnUs/QdFHB3AKx7q5UvjbzuEGCeel+Gefm1NS+wGBgBWJgXq0G7gX4C7AFqgK3AMasAvF9K25n3SD/J/OA+sz+ONpMDW92vQTOZZ9znSL89vsWEn5/RwPgrNI9VeorvORdop3l/Mmi51JMNywS8bwgiD4DlFdcPfikoy0dDyzIaLD8/WI7RMLejbW98F5jNqXkEim+xoPSgSHTWpxewYwMZgbWUzXVC73OAJcCfvTgr/IPnz4THhI7T2aHfUT6eFwNsC/oDY/gbaHoA3o7xrcR4C/EchD/GeS9QmMV5tc5DLx4Fngfe07xlnvJ8Yh3mcep5czLZazlrWen5Ukc+Ph5z3XqORHjK/PbJW9fNaekr0tDR14ED/vmneat5qMuofuTU6Wveibmq52mknkJqJnVVU25gNC3m8TA/pL+/o0LpgzemHD8P+L3I8IQNwDpQ+wn4P02tB41YDh5qL4Ifehb7okgj1g/Djam9X60zl5nH2c67I4FWar6Dhg96813Wms1AFTA4Kh3w/F6mEpe3B85XWBaFXG+9c89Wew9/tTqSbT8IwOdDDFJs5cE/Wo11FjD3APD1OBYwc6kZ+z3mPvg4/hgkT2KQMg3UU8J7l+psp4zjDY4zJNbgGIVjxwrUsdmjyveVcxPzIso1N6PMWEqWWORjsqUdruM1sthvMq/Au1fINrsgfmRMB1orPAfsoFaBj7E+3In0LqAb4st7QW8D/gHUAO3x/SAo50kH5iPPH8mWfQnGk3g3FnSF2pNIVbAVLlZ7F5vUXsU1ah+jsextebhf7V/w3sZcydda9jJ+pdoZAHoh6DtACdlSX5zKz/l0nvITeRyD95DdA+z3whdIRrzdBOkg3r1nLnWPmwXuIcQDCYjZvlTnUB2QrxXvKTgvUUdjmOyfZqBMBuRQYH0u6S6qviKs7cPqnXf5zrrMx92FstcJ/1vVP072e9X5md7T5XhBdGYpdTcOyBlGf9mff1LxqDF4Ue7xMnA3w33MKFJ7l9WUGrjf46+k98Ijqlb8nurxW3i5yl2H/JnGco/35oXe3mKg2t0S4fvbQpsa1yuest/AWAL0AyBjzAcF8QURO4ZfAf7ho+M9uGl6v8u3H8+861KP+s70ZD//VPQ0z/t474XlFOucLxZV5xUfauo7R6lD6571uQcVPaDoUdn7gF5E05hngIqe6rwiEosrGutcMMb5YDTtGX3OEpOe/vlhirJTQnUseCpaL2aNce4YOaPjMw7MaX2WzDrGZ5Isc5F7CuTZSWxsrDPl/ww9TX2MRfW5cuR8+RTyPym98tQ0Wl6Rs9BT0Ig8YtDgXviLl4PnN9AI83voeQHizRHum7JfexKo87UU5zI49YD9vYJ6r+xkPTiIHhnBT+pC9oFPgiA8CkZoZz2kM+TMTODu9gA/UeDuY2ANJ4a9qR7SGZG1PArBANmM0Fy0BQQPepB95pPAgacTujCCdDmbOwmCGagXCK1QaBJBOkPzXfNR8wVj+172znWfVfu63p8rx58rl//UuE/Wdz9gQz4AXlCUz9fSG+q3sx3jxcoXfBh4EWmsCXKfx0O60p3PgU8VPQociey5L4IOPBrJL2Xq6UEpTRZomewQm5kahOccvBY8/obLuQs8wFY3xB+Wyy3Ivxy0BphK5epc6APLu3tEmhrrvftIgfO8d5JehX/WR/Zg/gV08Gi4Uu4preN7Se5nKH+u3OdZR/ehbKWxk4ahvg32ebQB9YwJqTYcCtRD/BrqzWeuVrWgJdIF5nfwvarBx5uoQ4gC5dYe2oB6szDWN4NrKI2BNig4n65W/dgLFAevoblOAhCgDeZB6m1VubXmv2kY0AflOe99XJbT1l2wjWMoUT1PsO5Dfz+mTLsQtFDOSjeExtIunQa2BXZ4nAidAg2Nk2FMoUzwtxloU6AtPwNtgCyVztAIrKQzgWTjz9At71uZKpf8k8qrs0TxJ/lcOVX5fps8n1H88/XUWfzx5z2f3G5KQ9T5Ed+ByNI+THA7dYzbLPdcUrHWLrSaI7bjMz/4C6HP+SzJPco+ir7bg7WmjdQxQ+4F2Mh3Huo7m8897NWIH6vE7jSxv6LZ4htuobHQrZlobxCDy4agH/YzNITPzoLNqIc1hQbbv4BvtRvyTXM3BvtjHTpIBcqXa8awb3G/tKah3nU00CRq7uz37mGF4ukM+wfUdxSxsNfPEcEr6GpnnOc7aQRXUn7cakpTZ55t4ZvLGSVisjTMbUfGjG8o+6zdhUZjrRxrpmHtO0o327dg7dxPfUNHocf96Uw7l5ZYCygPcVWOtQzz7wHqHOxBI+IOQ+8mII57gUze05fzsL1ybnYjyvdj2KPdsL3DfRo8Yr+hG3wF+Avhp+0HqA34MSaYStnBCxDrIQ6N/4ayHaJSRijTo0BTH032PbdVtDXQBeA90lLYpq5OK+oa15q6hj6irjzG0D5KSXifUpI+QPqAvEsCTUo4SEns9yo9acG+Lvsy8Dc6Ow8DqXK3pDHG0zh0JTWOfxhp775JrtOZckPjKZd9aX2/kHUsdC+N5roUnc7xEfpWac+nfP0ez5moYxIwm+8wga6MoisYwT2BK+zt9DTmeQfIZyVolrXHaGftCdj2evewvd6Y50Gn/TQage3eN6YM/7ef+v5/AmOvvZ6mIP2Jvcd1YQ+XMYy98H/38pkUbOGRQB7QRlN8f8J6kaYI3UM3A52Rd1ioS2BFqDrwbPA8rNtEXwFXWQOolz0Ac2s74ud0GsBxMd7zXM3j+098r4hlHbk3Sq7L65YvjtLxkfjpznLMK+8OQAbSHa2PoQPPwmZsokawN/3sbpD7e4idw7DBiyU2bm1lUxn02Oa7ORJDe3dT+S7NzT6UaWrOUhjnw/gTcDbz3h5vjzN+dLEOXWJNomTUWQ704/s73voFvSC6VNbgSZSqy3OaodaWcr3GaAqbVcKwLqUqoBnWiY167QDKUedM5HuXec73XNF+sdzr9e748jo50aLADUqX+VzxU4ZBwu+NwK08t9R94GJeV/m8A2Aa4j0v1nmGWp82eOcf4UcYRgeaFHiZJmkakdU8xAOJkAnfw+Qzvo/pLAb8GgFkkWTeQ6Vx5bB9X9O4uEYeDc2EvmTQONicFPvu+hR9vUruZRXKnQR/7Ow91yA2rYzck01zvoVfswS+7jrowK1UFj+dRjhDIrFuhr0APk8FYvE3kWeO+44+ZwwOphGwucPtyZBdX9iFpqCzaUB07GldRNmWCag7EopmYJ3PNq9B7FUD+wxYqyD/VaID/RnGXImvK2Dzu4RMWfdKzM3QmcexHryPMbxFeehLB/GXC8R+lVuV6JuCGl+G3O19Dt9UHryvNK/mOxze3VHDFTkvYbBszE/Ex1P7Au7r5lJ3n7KNJZiL8eBxPt+blTi3H9q6GDreAbQr6COwq9VyFsu+TCOhM2X9ylS0DepqovY6BjkcM/HdDcxT+wjq5nvDX2I9KCRH0kTX2r8SWWXzvZvgk3LfpSIq3h+HsWVL/HoY+TiuVHFpqAq6slj2Ayr1PNZ7OcAE8YE5FnkO5eZDNs9izL2QnoE1fTZiyYeA59SeZQ38kW40xOpOpfY1lMb7l+ar1Er23/iuzX7vvJ7rjKsgx7rW/dReQePMB6DbS91vIW+SvTu+O9gO/s9qOsO4XvRuqHUL5u9ooD34zICNgG8ge7QM1kfRyXPB+9vRdjbkuZPKzffB0zZ4/o6y7UfBg2q5T9lfeIB6pe7HKY7vF3lw75A7JxQ+rrCe5YR+dTKWwef6guKBbsav3Y8Q31bAh+hsL8Nc4jo5XvkTdXL24n1b3t9xj8tdxXV0P4PPOq2N1NKZCJ5fB7nsgn9zNVXGJVJB6GvgPSrAHC5IaEkFfM4J2/Ahn0/yeaY9EToKX8UeRH2tFyCHNe4+uxgy+pB62pXQl7swvvne+aYGn6dqNHiuugY619CZ6sATZ6mRc9QGzlC5Dq5XynGeHu6+wPvuNjmr7OpuYfycNJ9FGNORXlE3bV0H3dZnmqeRVud0+syuInI+E+IzHOQZ7W45nXTkjKeKTD7fkn7e7W7hZ7MGfbwJ8xUIfEWTja40GbQJaBMfbQTaKPCVuxtldxvdaSneFeNdMfz/EmMb1p9tWMtHeW0yYp3B8T01zSfBd9ScYU0kk2FPgH04CaxfwKYzemFc/vRViDFUnViM83xnugN0ms+KI3ifjMBarHtL3Z3GUviLf6Puwedg6z8DMqDPCygrYdaPd0TdnXwGZbx61qLfldQLNMf3rlTRHEX1+yuZyrle0H0DuvaDnJO/j3GvZt56/eZnvx6xfKJ0rI9O/wT9qXO+br2Hb4A/LedsrLdd66YjdUYB4yixRik5+9J1dP0A5q1O19WLLIx/C0POOKt4nJ6ORsbt6Ukr5g3fT7BephTzI2qHdPNoKrFwYaAlqf0EXvdg4zfC9mVbJD5/Fa9/Kh7PVj7MCnW3Olso0dzgDBrHMaWj9t55neE4hPdDxB8rJIN9MusxukfdQR8eOYfpRI/y7zZAL7RyKNG331MpdyPVb6JkbfPuGtaDujNb4Ye6//eF3AEshM+qf/sUDbUuRAC/zzwL6xzBJ/d8z3G8X2JVUQDfe0l8CsAXrFV7NU3Yb+V7Z/w7DPsp+Cx4BpIEvIdTgz59BZ/oKcRyy7EmTqKzjTOJ9xu6G49QT/gJcXJ+SYh7Pb90g/B2Eo1iXx70DPjo/HuY9gDH9xsie3vgTYjUuaXs9SDGJ9kXGKnvx6N8CtrP1XvDgdHhRch7GN8uAsar3yicg+9X8n6QlEF51Ntbxdg5ETraW8v90L/90XLS8H6D5t2DV+gEvKTuv/8SmA5cwHlQL+Tl/eaNfSAdq7BuoC6WQ+R3IRGf0dPBVf69Fx1jA2cgb7o+axKfRp+rRP12TZ0fXi99mqjWRcYctxnQNNZ+kQbbx1PlsQ5gjp/kO9urU9Xxfwn2g7w3cII/0TyKfqfvEzWUJ2o9yotV5/8nYF39C7ADeOV/tR2scQHC2gWkEK//tTchHt+GuHw70gjOj/8N9EFgM5CL5+WgxaBN4at+6/3GIjzFu2tYe6f3OxUuw7/pqO2Guo4ADwO34/3HAPIebwNwvjKFq/H9X8i/GJgNwGcIV+H9XKR/C4xD+hjwHbAayPXq+BH5fnyG7Qz6EeeHXj+hI8l81wxz+24G1s6d8BXi2F/w+VWtYvmjP8VXUHeJTnk3LJYvcbp+RSy/IabvrO6T8V2y4AC0M6CejxvxMfzp0/GP/T6JSm9iNPBe0n5fJTrt5+kJ2bhv+f1T7QfH4pWfN/Czc4HeQCqwCZjGd6Kk/1uJzI/cr5H361j+USxqzYM/NI+ex3MynpM9nQsftc6n5VEojoaZIjQ3GmaK0A7RUO+bRwPvmRZFA++LGuhHrHyx+hHrfcdo4H3H/0A/YtWbFQ28zzpJ/8qjgfflP6EfsfjcPhp43/4k/RgeDbwfHt0P6Ax8I/f7E3aLfwMnv4Pje9ltxY4VUgbfJ47EItt5Dnjw38BW82uTnmcos1rZsacZ/vjn58TnJ7GBde9RqrkZK945HRt2OvbHHwfFiolipevYqAZs86nO14057kbgTeBlHz2i6anuEagyjLcZ0d+1vZE9vE5ytpPJFLLlmDoT9Avg32x7FA4BB4DPvDSdAyDSIP5NwEBFsd7SEPMD6PxUGgo6wHyRMs0w5ty/JEYYymeziBeKZc+1kC4zXnQPIp1vPkstQc9CGfk/LvDMv8OX/+NCzpaup97O3Yg5C9F/h9KsgdD5R6iZ+RIl8b410sOtg4gDRlGGWUTNEA+m8Tf7epTh3/d9SaXmcZQDlf28e/C8izKtW+H396VUJwvpMykRSLU6UKb9iJyzl6IOI1IW7VkPyG/f4hsE+iT98QH9kT4Zo9yPgCO6L/XA/fCD+xFVdx1wX/T4oyC88AN8ASy0fwj4BKj1+kQZ9rK6/KpTD/dVY6vinQZ4qCG8jAZ460e98Skw3/2QcWtADhGABywTaVvpgJxXPAZd5r5ynoNeH3lcPB4po+RvHqYeUhZ5WJZ4TpR+oR27FLoJ2duEMn+CP1Oo6lT6JOX4PfKKDEFFtxyMjXWP5X6P1y5/Z346/SkeSLP5zPJ61DsV/djj9clKo5Duv3UxfIWX5DeRZI5CG3ugXwwus1z1X41L913a476jTt136594P8cNO6DOW0hvBT8TUX8mUEqlQUtkxb+fTDLWwudZi/h4LQ0ESoD+Cr2BQqBIpVsDM4BBwGBggEIfoBdQzGnrFsoNvYwYGnGZkU8PA8uB4UAb4DLgTIPtfD7a9VAEtAQ6AFwmA0g4YzKVJOVz7OVuSZ4gdBKwCngKqIm1PtRZE/g+uu8b7O9UYL7fz4uV9t2Zl33XWG3UseN+/3aY+5r1qPu61c/dYz3k7gxmUb6//pj7wKfRN7aB8SZdFZ/grkl4gyjuB8oHjwbGXD99iLX/F3PPz7f36U/7fwsQWT98ZwC8h+/9Bisc5t/T8G+SoMfNTgn+3UEnamfkUVrgBsT2fyP+/f0w/9givztQvriff4HD3u8N/Ou+Xy4cy5/M/zCbYWzNlO74xnuSfdPIOo+xQhrhb/g3dHHzqYjBZ67/DUj1PNUAeJxV1wuUleMbPv5nZu/Zs/eekeggVEIlhCK+IZUUISSVUkjnFEJqOhfTSVONdNSkoyRFJQohlI46TudU0omi6UChw//jv35r/dZv1rrXfvfz3Pd1X9d1P+877w7h//9r8v9G6uAQImXF0hCidUU/sT6EtAohpEtJzw8hUTKEZKcQMmqGcJG1QvVDuNjaJdEQLq0dQpGCEIrtDeGyLiFcbu2K/SGUhFvK99IwyzQP4Ro1ZSuFUN7ndaNCuD4vhBvtV5R3c9EQbpkewq32blskjoZwx5kQqq4I4S48qqm7B6cavUKo5Xvt3BDq2HugaggPLgjhIfHImhDqNwyhQYkQGuLWaEkITXFtCquZeGZbCC1oaYVva31bzxWnQmhTUeDXBqc2MNvQ0hZGW7zbZgl5belpZ61D4RCe16ejz4686JgjFofQieZO1URrYa2Tfi+UEb6/MFMcDuFF9S+q6QyvM69epvkVnF6z/pper/H9NTq64t6Vjq74dIXdVW43WN1w7sab7vK7w+nePoSe/OrJv57We8rrhUdv633+C2t98Ohrtn1bCHl99e4rr5+1fjx8HW42D7PNNts8smnLPhvCAB4NwGcAPwbGBf8H4jRQzkCcB+E4yNkZBGOQmkF8HIzX4HohDFH3plkOlTvU3lB4OepzeJEzWfBimPphuA/j1TBzGmZtOE+H82F4tqB7OMwReIxQM0LPXJzfkjOycwijcBql32gYY+SMNadxdIzX/x2+vaP/BFrzYLxL4yR5U8xnqutpvJnuLM0w85k0fcCPWWb0IX/n4Pwxz+Y6J5/g/KkZfaZuIR8W4vC5Xl/guhj/r+R/LW+Jvt/J+V7dD3j9gNdyXFeY0Up5q/RYTdcafdbuCmE93A383kh7Pg8307pVn23O9Xa5O+jfpf4nnHer22Nue52/n/Xflyms78Nhn/vjF1784no//ftxOcCfA64PuJcPyj1I40EzOmgOh9wLh/A/hPcheg/hchj3w+byKx6/6vsb734zjyPOzhE9f4f3B65/yD8m7xjOBbQWmHGBs3qC36fknnLP/MnbP52zP/X709qf9P5Fx1/8/kvuaf1P63Oax6dxPqP2jJ5n5P4D919a/tXnX3tnYZ3V76zcs7ifc67P4X7O/X+OtvOwzuNxntbzsM/z4gL/Luh/YZxYEVJCXNQX2WKB2B9SUsqIJmKUWBNSUouK5iJXbAspkcKitugk5EThpJ0JKbEKon1ISR8cUuK+JxeFlMwWIeWiaiGlkL1C8gtNDimXhJBy6XpxNqQUmStgFsWhKA5FcSi6K6QUc11ssTgaUorjVAKPy61fYb8kzNKVQkoZn1fDuFZu2S4hpTwtFXC8fnZIuSEvpNyYFVIqyr9pqcgPKbfgVknfytZunRlSbusXUqrAuF39Ha1Dyv9wvlP93fVCSjXcq9NZw3pN2u+Vf19mSKktv476B8qGlAdxeGhcSKlXIqQ8KvcxuuvT00CfJ/RsWBBSGueElCfxbopfMxqfrhhSnmkYUp6tKg6HlOd405IvrfRsvTektONNB9gd7Xey/6K+naPCDF4+FVJewbFLlZDymhl1xacbbln4d9evB5966tVbz75w+/P6dbPJxnOA3gN9HyR/cMmQMoQ/b+I5tFdIyeHXcL1z8XoL/7f1GqXvaFhj+THO/ni+vaP/BLPKo2sinu/CmqTnJOtT6J9mxtN9vqdmBp4z6ZqF52zaPtJnrrX5cBbAWCjvc/P90udXOH7Nn2/wWwLvOz4uxW0Zb39wvdycVuC7qnNIWUPLj/T9iNta+Gvlr3NW1+G/Xs16XDbA2UjvJr5t0iPfzDa73lxXmN0W89pirlvw3ErHVudkq3O2zZne5pxst7cd7g79dvJ4p1nsdB526f0T7rv13StnnzP5C59+0Xu/me3Xfz+v9qs9oMcB/hwww4PmdYjOQ/YP4XMY5mFe/wr3V/p+5ctvMI/IOYLTERyOmsFROUfdX0dx+908f58eUv5Q+wev/qDzGC8LnPkCWgt4eFz9cWfhBB0n9Dmp70l6T+JwSq9TuP6Jw5+8+8tM/qLptJmd1vM0DmfgnKHvb9r+5uE/sP9xHv7V+19az5rhWRzOmek58zhn7zzdF+RdWBBSQxkxSuSH1JSyYk1ITe0UUiNxMTikRn1G54ptITUtKuzFCotqor1YFFLTfU+fKU6F1Lj1+OGQmmguYCVher9K9VxJzbCWsSKkZo4TBSH1oioiT6gr1CKkXqy2sM9LrF2aKbqE1GKTxdGQWrxzSL2sksD1sv0htURFsSSkXq7m8n4h9YqSIfXK2sL+lfBK6uU9LbUkjaVaC31Lq7nKfhn9rxbe21KvnR5Sy+aE1HL4lZNz3S6hXwXYN3iFvIG2G2Dc2FDYq6j+Jus34Xkzjjfz5hY5t8i55UxIrVRV1BVNQmplnCr/96nHbfy7He7/SoTUqvreRWM1/KrpWc1eNZ7dY616ttCjuprqMGvKr1lBwL0X1r08vzcrpNbibS18asGsdTak1saltn61aayj1vMu9QHxIH8e5M+Di4Xch2A9hPtDuULvejx9xPWj5veYM/C4vQZ7Q+oTtDQUjdQ9iVNTs3+KrmZ8eBqPp/F4hmfPzg6pLXj1HD9bWvNMTG3dK6S2ld9Obnuz6MD/DubYAd/n6XlefSefLzgbL+L3kv2XeNCZj51xfEXtqzzowpOuuHejPUted9x6wO+JZy9e9ca5j89+dHhmpr7BhwH0D3TeBuE2pGZIfZO2HN54F0sdLmcEvrnO3lu0ve38jXKuRvNgtFzvXKmj7Y3RewwPx/BvrL1x1sc7cxNgT1gfUvPERL5MpO1dnkzCZ7L7ZAqeU3yfQt8UvKboNc05fI9/79P2vr33efOBczrLuZmF04d4zFY7mx9zrM/h2Vw+znM2PtHvU3oX4rZI3SLndBHcRXA/59fn/Plc/Rfqv+TNYv4u5t/X8j2XU7/l2Xc8WUrnMrnLiwp7K+Ss5P1K66voXC1nDU1rneu1eG7g0yae5cPYgqfna+oOdTt9/oTnT87Qblq9w6XupnWPvT088i6Xupcn+/D+xRk9QMch/h42p9/cy0doOsK33+X/gf8xfI7BOA7zON0n5J9Qd0LeCfsncD6l/i/PqDP6nHHGzjj3/1g/yxfPsdQL+0MkJS9EIn7mRWeGSGxU8OgKkUSvEMloESIXdQmRi1uHyCX1QqTImRApviRESkwOkSvqh0jJuiFSanqIXBUNkTK+X10pRK6pGCLXNvSzMStEypcNkevWhMj1JULkhiYhUtHeTbkCxk0FIeK+j1SqEiKVrd1aQfQLkdsyBQ5V4iFy++IQ+d/ZELlL/2oLQuSe2SFSfX2I1FRzr+tazUPkPnW1y4RInaohcj8dD+wNkYdhPDo3ROrr2UBuQ3veSSJNjoZIs/wQeQavFnBaFQ2RNodDpD3+HfDtaL2Tuhddd4b7Mh2v0P8qj15T3zU7RLrh2o3+7vZ71g6R3mr74vc6vOzBITKwZogMwttvnchQ/gyjY7j94XBG0PAWziN5+zaNb/PubXzepnG0HmN5Mr5ziEyAncejd3k6aVuITDGHqT6n0zejWojMtD+TJu8akZnWZtr7gOYPSgoef9BejBM4zTLLWXJn6T9rkeCBd5PIbDxm0zJbn9n6z+HTHL3nOAMfrQiRuWYzV95cmufCmQd/Hm3z5MyTMw/f+fyar9d8fszH4RPeLdBjAR2f2vsMn4Xq3G+RL3i6GPevzeobc/lG3be4fseDpXKW4fHD0hBZgesqdavh/whvHY7r+bnB9018yKc3H95mvLbgspVH213vlPsT3D0w9+4KkX2476NxH4/28Xuf+e03h4PO6CFzOIzjb3COONNH6f3d/h88O0ZLgc/jsE86t6fU/omj3ymR03LO0PAPfv/y66z5n9PjvB4X+oVoaB+iKc1DNHVciEYmh6j/+9E0a7HZIZpeEKJ+H0QT+0M0o1OI+o0QvchnoS4h6qdU9JKyIXrp4BAt4nvR6SFaTE3xbSFaIirUXlE4RK+0X7J+iJZaFKKle4XoVXKuzhRrQvTaEgKHa4+GaNlKwlq5MiJPwCl/NkQrNAzR6+3dYP3GKiFaUc+K8m+CczPOfn5GKx0O0cp43krHbYtD9HZrt6v9X9EQrYrznXVD1P/e6N35IVptZohWt1+dphpwavqshd99uNXuHKJ1aofo/RVD9IFRIVo3N0T9D40+pP/D6h6Ji70h+pjv9Wmov0AsDdHHfX9C70ZqGuPyZM0QbcKDJrtCtKneTWl5itanckK0GY+bwWgO+2k8npb7NA+ePhWiz9LfYkWIPldP8PM5eS3ltVwfoq3waoVra/rblBQ8b6tv2/8+8Wi3JETbNxF8eF7u8z47mkEn153UvYDnCzx5kc4X4b2ET2d6OuPdmY+drb3s+8vyX9bzZZxfcQ5ecR5ewe1VPbpUDdGu1rrpn4VHFtweNPQw457m1Mteb3z6wOnDL79tov3g9ff9dVxf5/cb8LLlDLQ+SM1gNUNwH1ohRHPMK8echuMzIkvoOYKfufrlOne5PHmLryPNayR9b5vNaHWj+T7GbMeZyXhevsNn/7OjE+FPVP+u3u+axWQ5U+xN48F0+mbo4X9z1HMo6vdPdJb9D31+qGa2mjm0fWzvY7zn6eNZEp2n9zw1nzhXn+q10PrnOH9hzl9mh+hXvn+NzxJn/1tz/E7N99aXWl9mbRkeP/BzBe6r9VjjHPt9FF1nfQOcjXrl8z/fvPLlbcZnM5zNem7mnd9A0e1675T7E193w99jba9z9TPNv8g9AM8zI3oI1mFn6ldz+I3Pv7k+YmZH3Yt+p0SP0ef3SPS43BNmckL+SWf/JP9P8fmUnD/59Rf+f1k7beanzeAM3X+b2T80/KvuLD7n6DuPz3m+XlgU0kIlMSqkpS4JaRHf02qK9SEtVlK0EDliaUhLjwrX6fbimaK+6CfsJeT6DZGWUVRUE9Yz1oS0THmZTcTkkFbIeiH1hfaGtIvLiLpirjgV0gqrL9xFwPasSrvE9SX4XGr90s5iQUgr0lDAKaZHsfZCbrGzIa14BYFLcXvFC0LaZZ1C2uVBVBFqLs8TOF6h7gq4V+wKaSVxKaVPqdyQVrqEyBb4l/FZBsY1tHrXSLtG/bVZIa0srHLyyulXHu/y40LadXhdB7cCnAqur6frBl7eAONG/W+sLQaHtIrqbuLFzXFRVeB380wB6xb+3qK2Mj8qNxfTBT9u1eM22m+Textdt/Hpdp9V5dzJ07vU3D07pFXj7T343qvXfTy/T21t3tSGXcf6/YUFz/3WSPOMTKsL/yHaHrb2sLV6/KhHQ739Ie0R/R6B+yjcx/Ctz6fH5T7Oh8d50GBbSGuopuHRkNaI5ka8aaRnI/mNaWtMS2O+NNb7SfyflOvZmtYU36Z4NuVvU3tPWX8KdjPcmvUS5tjsTEhrbobN9WnOx6fN7BkePotbC960sN5CzXNm+Bx9z+n5HH0t7bVU1xJOS562zA9prdS1ModWvGrF/1b6tYLZGo/W/G9NY2vrrfnZGqfW+reG1YaGtubctp5oLWC241M7nvmdlNbBut9KaR2sP8/Ljjzv6HtH3zu6fzrq01H/jvzpRHcnfnbiXSdnrZPaF8VLal7iQWd+v4zny3JehdXVnLP06SF62ust+vCzj8++9vs54/3g9+dvf9pfxzubvmxasq1l0zfALAfQNYB3A5yXAWY44HBIG4jLQGdwEH2DzG2Q+3sQXYPMcxCug/EYbH8wbwbzcjAugxeHtDd5mGNGw2kYwdtcvr9lriPN/W335tt8GwVjtOtxsL1bpnmmp43Hdzxv38F/Ak55MCea3STaJuM3BeYUnKeqmwpj+goBZwYe78OZCWcWr2bRNwuXWfz9EO5sNXPUzFHzkXl8TNfHzsNcWudan28GC/T9lGcL1S7i9ef2vjT3xb5/xb+vcfrGzL7l4Xd4LnWv/mAGy3FYoX6lHqtoX6Pfj/SuVbPevDbA2Gh/Ez+34LjVTLfiuBXuNnnb8d/pu99fabvt7XW9194+52kfHr/w7BdnbD/fD+B+EPeDuB+y/6t741cYv+F2xPn5HcYfzvsxnh+HdRzOcR4cN9fjuB3n5XGcTjr7J83ypLpTcP/i82nrf5v7WT6cPxVi4UyIpa4Isei4EEsvGmLxLiGWdJ3ps1DNELu4eYhdOjvEiuSGWFGfxcuG2GX2Lx8cYlcWDrGSWSFWWl2ZRSF2bZkQ8+4XKz89xCrIvaFFiN14NsRullupdYj5jRW7PR5id3QOsao5IXZXkxCrlhli9xwOsRpLQ+zeBSF238wQq6PH/WrqyvXOFntY73pHBaxHG4bYY64fc+3ZE2sA84lOIdZIbmO9PVtiT84NsSZ4eZbEnpLbrCDEPDNiz9p/Tn2ruiHWpkqItR0VYu3kdSgRYh3p7CReoPslujrnh9gr8l+V22V9iL22JsS8K8WyloRYd7g9YPaksxcNvesJ173p6FNR0NeHlr649dWjn179egl+96etv/z+2YK2/vtD7HX+vV5N0PG6Pm9UFa7f0OsNmNn4ZZtFtjX3ciybV9nmNgDWAB4P2BZiA2EM5NlAmANhDlLjPo4N0meQ2biHY4Px8I4WGzxZ0DeE90OsDaF7CJ5D/luj7U24b+L4Ji/ezBPOx5u4D4Uz1GeO/Ry6c2Dn0JmzK8SGmcUw2ofRPkz+MP4Mx2E4DsP1HO48DKdlhNoRZjAC1xHmNALXXNxz6c91RnLxyKUh1/pb+L2F31u8fcsMRprFSPgjzfJt836bH2/j5zkTG+X7KL1G9RM4jcJpNE6j6RjtrI22NtraGLMdU19YG0PPGDzH8nCsMzaWp+PoGsefcbwYL3e8WYy3Px7f8fiO5/U7vHzHbN+B8465voPfO+b2Dm8m0DdBvXfWWJ6zlec856mZqGai8zQR1kQznCj/XZz9xo69S8O7/33n/ST1k3CeRMcknCc5v5OtTcbLszE2Ge4U53BKbUH/FH5N4dcUfk2VN9Usp9Li2RmbCm+63Pf4+B6dnp+xGTjMkDPD7GaY0/tm9D7c93Gcyd+ZtHzAtw9w+ADGLB7M0nuW+c3iz4fWP8R3NqzZ8j1zY7PNYw7cObyYo34OLXN48ZHZfWSmH+H4kdqPaf/Y2Z3Lu7k4zpUzz1mYZ22+Z8d89fPVz3dOPtH3E957N499gp/f9rFPeLFAnwW8WUDzp3h+isOnsD41r8/kf+Z8fCb3M34spH0hfxea9UJeLuTBIn0WWVtkNovMaREPFln/nA+f6+X9P/a52i+c5S+c/y98/8L3L53RL/X6Ev6XNH9pDotxXKznYnWLcVzMr8WwvtLjaxq/gfmNM7cExnf8+t598L3a73FdivtSWpbyZ6m1pfxfJn8Zbsvw+sHZ+EGvH/BbDm+5mS2na7na5bxcYW0FPivoWOGMrVC/Us1KXFbSugr+Kt6uMudV/32nYTUNq52b1XSt5vNqWGvgrNFnDe4/2vc/LfYjb9fStha3tXStNfu1ctc6T+ucsXXOwDq46+Std7bW47bevbRB/QbrG8x1I24b6d5otn4HxTbZ2+Qe3+TMbrK+yZnJh5Wvd77em/m12Rw3w9xs/lvkb3E/b3EmttjfwtetcrbSso3ObXpu++8aznYctjtr261td9a2O3/bcdhh/jus7dBvB392wtzJr51msosPu/i8y/VP6n/S6ydafzLX3Wa122x283K32t1q98jZQ9MeZ2kP/L388f87ttf+Xvs/6/Wz/J9x2offPvfMPrx/gfuLz/3w9uu3H68D8g7w/wCdB2k6yPODZnjQ90PO3SEeHXJ92Pphc/O/P/YrD3/j1W/qj9DgPSB2FOZRnI/y4Hfcfnc+/tD7D/h/4HjM2TymZ4G1AmfsuF7eD2InaD/B1xOuT9o7CeekM3HSDE/ReQrWKffYKd//dI7+tP+n67+cz7/gnTbHMzDO0H7GfP+G8beav/X429n8B9Y/fPxX/3/1OYv/OZzOO0fn6brgzF3ID+mhl1gQ0lOqiS5ipjgb0lPbh/RI85Ae7RTS0xYLazE5MZ/ps4XadNfxSmKJKAjpibKinzgT0pO1hX2/L9MzS4pcoeaimqKzWB/SC1UU8gttC+kXw7nY+sW7Qnphn4WtF1ZTeLKYK/TwuzO98F6h1yVBFBZl/k/UD+mXtg7pRWAWORrSi9orWkXgXzQvpBfLFNkC92J4FPe9OI1+j6aXoPkKHK6MCjyupPvKwYIvpaqKcULv0nSUbiIWhfSreHEV7DL/Bdyr4V4N4xoeXGPtGphl5ZWlpxyMcqNCenk6roNZwfr1cSHvelxugHUDz27MEjy7Sf+bYN1s3Xtb+i36V4JbCYfKfLm1oYB1Gy5VaKyyNKTfUen/RlUe3MnDu3C4G849LUJ69cMhvSY/a9FQq64w61q01zKfWnrfB/8+PtWuIPSoU0Lod39RQdsDMB7A4wFn4QH5desJ+Q+ay0P0PaTXw/o+rF89HOqtCOmPwHkEt0fpecw8HtP3MZofmy5g1Pe9vhnUp7G++vpq6uP5OG8ex+Nx+4/bb+AsNTDbBnxuoLYhnxo7R086C01xa6bn0z5b0NzCvt+S6a31bWvG7Xn4PA2dYL7onPhdl/4y77rQ15X+bnhk0dTT7HvS6F0yvbeZ9aWlr7x+NPen43Xze4PXb+CUnRPSBzp/A/UZZH2wnDfVDTWXHDg5PBmm1jtX+gjzzXVeR+o3Es+3rXs/Sh8NZ4z9sXiOo3s8TRNo9L6SPpEO7yTpk9ybk9VO5cU0+dN5/p69GbTOhDcT3gfyPuDZLFo+5OOHuM/m5RzXH9H6sfnOw2ke7/xvT/+E1gW4fur6U7mfqV1I90I+LHImFvn+uXPif2z6Yly+kvvV/pD+Nd7fmMM3ei4xyyWul9D+rV7f83ipuS7T8wf33nL6V9C0Uq81zsKP8teayzp91sPeAC/fbLZY878kfRseO/i90xncxcOf6NtjbR/sA3QeovGQ74ft/cqL35ynI/zw/E0/yr8/zPeYz+M+T9B6Up5nZvqfev1l5n/hcdrMzuBx5lRI/8cc/7X+L8/OWj9H04XsEA9rQtzzL55aEOJ+i8Wjh0M8rVOIx0qGeHqJEI/HQzwRDfFkvxDPKCzKiFMhninnorkhfvGiEC+8P8QvaRHilwZRU8i9dEmIF/G9iPUirotWEvVDvFhDsTfEi8Murn/x9SF+mV6XVRX2LusiRokFIl+cDfESZUU9Ya/EdIFzCRwux+Vy65frd/lssS3Er8DximqivZgs5F5xJsSvrCiai1wBtyRNJfUs2UvQUZKGUhWEnFI5Ai+/L+Olfffsi5dWU5pHV2UKeVfVDvEyOF5LXzm55Y6GeHmaylcR1srDLc/P8nLK2y9v/7q6IX69veutewbGb+DVDXrd2DrEK/K5Il9usn+TGdys78003sKTW/IEHyrZq+z6VjW38bKKnNtpvcN6VbrvhHEnDnfx6246q+F7z+AQr26tOg9q0nMvzbVo9/yL1zGf+1eEeF2zqavXg7x9qEmIP8z/ej4f0eNRe4/y9TE4j8NtoEcDGhv43mCx0OMJHJ/g0RM0NqSxEdxGNPpdHG9sDo3hNXYGmtDVlH9N5Telo6nvT9l/ivfNeNCMxubOxNPm+Sw9z/KwBb4t7LWg5zn9n9PzOT1bmkFLulvq09KMW9HUSl6rpSHeGmYbfdrwqS2ctri1g9veGWivb3taO7juQEMHvJ7nz/PWO+LVyfULNL6A04swXqT1ReeoM+9e1vsVPV6R+wr/XrX+Ki5dfO9C+2vO8Wvui9fkdVXX1ZnshnM3fLq5znJmsnaFeHe+dMenR1aI9zTDXnzuLb83/X3072MOfejo677saz59+d+XV/2E3+rxN8zG7/H4AP4MxH+Q+2Iwf4bg5ndzfKjrYWbgt3B8OJwRMHKd8bf4NNL127iPps1v0/gY/MZYG8vnsfqM48n4ziHuN2Z8gvOZZ30ibyc6m+/qP5mffgfGp/Jvmutp9Eyn3e+8+Ayc3nceZ7ovP9Df77j4LNo/tD5b/zm4fWQmH+M7l9fz5M6HNd98PtFvgZku4JHfV/FP8f6M1s/wWWgei/BdBOMLc/gS/mI5X1n/Sv+vefuNc/cNXUtcf8vT7+R95777Dq/vef09bUv5uQzmD/Z+oH25/st9rtB7hZmtxHklnJX8W+Vztf01+qxxr/5o1mv5vs7aehw30LCR/5v4sEnffB5slrdF3lZz2KbPdnk71Hjvj3vXj++Wu8ec98L4Wc4+17/I2++8H+DLAf4c5P0hfA/TdthZ+NXnrzz4Tc0R+d6940fN5Xe4v/P2D/XH9DlG8zGcjsE55vwco+cYPgXO2HF+nbB+Eo9TzoD/D/G/eHPaXM7o9ze9/4h/9T/Lv3PiPK8u5IZEGBwSKTkhkeozUlHsDYlor5BIKyMWhESsQkikVwmJeNmQSFQTZ0IiOTMkMrJEQUhkHg6Ji/aHxMVVxa6QKDw9JC6Bdcm4kLhUfRGfRRaFRNHskCi2PiSKLw2Jy06FRAlrnumJK3C4El6pEiFRun5IXCXKTA6JqwuHxDX/xdyQuBZe2RYhUa6z0LP8YrEmJK5rHxIV1HnnTNwA98ZRQv+K/QSeN9NwSzwkKuFWmY7K+t8K5zZ6qli/Hf7tsO7A4X96Vl0REnduC4m7XN+l79143tMkJKrzpfrRkKhRUtQTzUOipu+16K69JCTqyH+APw/S87B1z9REfX0auH4iKhqGRENcG8l9Mj8kmuSFRFP6n6K1mfXm8pvbexqXZ/R4Br9n9HmGrmfM5hmanrH3nPWW1r0LJlrR3wa3Njxpw592QfCiHSzPwUT72iHRgVcdedAJlxf0falmSLwM/xXfXzG/Ljx77WxIdC0q1HRV05W2LGegu7ru+HWX152+7vzoYdY9+NrTXs+6Qu+euPTkUy/cevGxl9reOPTGvbd59Ma7Dw/6wOrjum+mgNdXTb/Wgr5+MPrzqL9z15/WbPgDzHAAvIH0DuwieDYQ30HmNgj/QWoG+T4Y9yE4vUlHjjM23PxycRvprI6EPxL+SLlv83eU+Y/mw2hzG+NMjKFtDO/G8nGcOYzn6QQc8viYZy2Phjweej4mJuL7rt6T+DxJz8l0TMZzKt1T+TBV72nqpvFxGp+n0TNNz+nWptufTvN098d7ztx79Lwn/z377/N0prWZ+Mzk8Qf4e/dNeKYmPnRfzIE/x1zmmMscdXPomcOjObycQ8vHPP7Y9499nydvnr7z6ZpP1ycwPoHxGb8W8eRz+Ytx/wrG1/z8mi9f0/w1P77m3zf2lsD6Ts/veLfUmV7Fs7V6r3VePQ8TG+VvcoY2wfC+m8jnQT7u+eaUDy/fTPJpyOfbZr5tlruZJ5tx28zTzbzYTPtm/bfgtgWnbT63wd/hjOzSf7caz9LEbji7ebEH7h64P7u/fqZzn+t96vbhvR/n/XgekHsQ14PO32H+H3bvHabpNzVHYB6BcUSd9+vEEXVHzPMofr/z9Hd8fuej52rimDzv3YkCZ+q4eR83vxPO4QnzO2E+J8zshD4n9DlB40nn4RT9f+L+Fw9OW/+b1//w/h+6/sXhHP/PmcmFEJJhulgglop8sT8kUxaJFWJbSKYuEevF3pCM5InZYnFIpqmNyU/3mV4xJD2Hk5kNQ/LioiF5SZOQLFIiJIt2CcnL5Jao8H/j8qiwduW4kCw1KiSvglfG2tX6X1Nf6HWt9bJ1BR7lYJTvF5LXq72xSkjeVCkkb/ZZaXBI3opTlTUheXtnof4O/e8oCMn/1Q7JO6uF5N1lQ7I6zjXh17R2rxy/yZO1aKp1KiTvg3NfL4HDfUdDsrb82i0ET2rTXkfPOu2F/Tr27y8p9Lg/W8C6H4bnbPIBOQ+oeUBv77bJup2EvnVpeVDNg/x4kN4H8X0IL++7yXp4PFozJB87G5INcgXfn8gJyUZVQ/JJ/JrWC8lm+jTbFZLNcXq6eUg+q+dz8lqpax0X8NrwqB0eHaw9L887ZbITTi/o9xLdnc3o5dYh+WqZkHxNT++GySy43XHqro93wmQvPXvr3Qf3vmbQD+d+fO1fWMjvPzMks3k8EP5AuAPpGsSfwbCH2B+i/5tyhk4OyRy8cmDn4DWcbyPgjZD7Fl4jcR+Ny2jzH2O+Y83kHdfvqJ+g9wRYE+YKeXnOUZ79PLh5PJjoPE1UMxHfiWrexfFdfSapm4T7ZJ+TYU+GNUXdFP2n8nAqrGm8m6bmPZgz+DTDzGfYf9/ZfR+/9/nwgbVZ5vchnA/NbzYtH8n/iGbvj8m55jZP7nxzXWB+nmHJRfR9wY8v+PFlpoD9pXP5Je+8LyYX47vY98Xwv9b/Gxjf0PON737jJ7/Rbwm/ljhnS/izxDn3PplcYu9b9d/i4t0y+S2M7/n/vd7fuy+/p3GpeS6lbyk/ljp7S3FYpmaZmmVqlqlZ5r5e5oz8gNsPZrxc/XL1y9WvUL9C/Qr1K9SvUL/CWVyJy0pcVuKyEpeVuKyCuwruKrir4K6Cuwruarir4a7m+2pneDWNqw+H5Bq+reHFGj6u4c8a53YNrT+a2Y88+ZGf3m+TP/LpR8+Ntc7rWt6uNYO1/FnrXK0zm3WeK+vMeJ3zus65WOccrOfXevftev6vx2U9LutxWQ9/g5oNajao2aBmgzltoG0DbRto24jvRhw24rARh404bIS70Tw2ytkIZyOcTXC8Zyc3mdcmHm3i0SY4m+RsgpPPo3we5fMon0f+vyT9b0lu5tFmHm3GazNem+Ft0XMLj7bwaAuPtvBoC4+28mgrj7byaCuPtvJoq97b8NuG3zb8tuG3jUfbeLSdR9t5tJ1H23m0nUc78NyBp3f+5A56d9Cyg0c7ebSTRzt5tNO9sdNZ3+k+2OV+3kXTLvfZLt785PonGn6Cvxv+bvi74e+Gvxv+Hvh74O+Bvwf+Hvh74O+Fvxf+Xvh74e+Fvxf+z/B/hvkz/J/h/8zXnz0399Hh/2PyF3W/2P/F+n7a9+tzAP4BHh7kxyHaD8E/DOtXfv6q5je+HMHpqPN6lK9HeeS3SPJ3GH/gfgzOMd4es3cMzjEzOuZ8F3heFMAusF9gVgU4FcApwKXAbArcBwXmVoDfcTqP63/cXI/jd5wPJ3A5ofak+Z0011O4nzL7vzxbTqs/g+M/9v5V8y9fzvHjHOzz1s7rd969dh7+BTwuWL+wLWSEkqK1mB0yUqKihVgcMlKDqCfGif0hI1JFZIs1ISNaVvQS8qL20uSlzRRnQ0asrpguzoSM9GpiV8iIVxDy43L9PspIjBJLxNGQkSwhaovOIk8sFQUhIwOvjE5iUcjIxMv/8YxM1xdVErAumisOh4xCmaKi8P1iWBfXFO1FrsDpYn0Krw8Zl0wOGZfCLwKrCL1FVoSMovXFgpBRTF0xGop1EXKKyykup7ic4rhcVlRUDRkl7F9O2xXwrswJGSXVlNK/lJzStFyFTxn+XC3nGhyvUX+NvWvhX4vTtWquxbNsYaF3WRzL8qcc/uV4W851eZrL41yBjxX6CXjXq7/eXCrqVdEcKjYX8iuaWcV8wfebrN1k7SZrN8u7xYwq0VbZ+q343Goet+F7Gw238eI2varQVEVNFXpu59sdceG7d5WM/5ltVbO/0+zu5MWdau7Go5qcamZRjU/3+KxOYw21NXzWhFfT+r163wvnXtprqa2Fo/eajPv0rK1/7b0ho45516Htfufhfr49wIu6etXV0/tJxoO0P8SXh/j6sLV6ruvxrx4dj/DuEZiP6v8ozMd4+5hzU9/ZqI/n4/x9XH0Dc2zgrDXgzxNZ4lTIaMjfRubZiE+N9W6M75M+n3S2mvCnCc5NrT2F71M4PeXMNrPeTG1z2E+rf0b9M/Ce4duzej5rXi3Mq4X76TkePKe+JZ9a0tjSWit8W/lsrba1zzb8amMmba23w7Wd+vau2zsbHWjvQOfzcJ+X2xFWJ/md5L+A0wvO9Iu+v6jmJbxf8r2znp3p7Izjy87dyzzy+zXjFZ68amavDhZ0dcGnC69fM5PX6OoKp6v6bs5LN35k4dAdH+9gGT3w6AGzB8yevOwFp5fc3vZ7w+nj+dDHLPv63he3fjzpZ+b9eN3fmevv/LyO1+swXofxBuw39MiWl83XAfwZYLYDzXEw74bg8ya9Q3HPwXUYb0fQMMLsR8jLdaZy8c7VK5euXPlvme9brkfi+7Y8v18z/H7NGA17NP9GNxG0j9Z39H/ruI1xtsfwd4x5j6VhrN5jYY51fsfqM87+OPvj8BrPl/G+j+fpeL69I/cdHkww+wlqJsDMM4M8+XnmlCdnor7eBzMmOpfv0v+uvXfpn4T7JPomO7OTnf8psKbwcQp/vBdmTNF7Km+mwpuqxzTX0/Sdpsd098V019P1nA7jPfre4817PJ5hLt4fM2Y4WzN44P0x431evQ9/Jn/8Vs7wWzljljM8y/n6EO6H9mc7S7Np806ZMZvnfjtnzHE9h68fmffH8j72/JgrZy5tc3k3T895uM6nYT7MT8x7gbwF7r8F5vCpe/RTtZ/h9BnPF+q5kA+L9FqE2+e4fW4mX8j7Ercv7XkPzfjKefiaP9/QscS5+xaH7/H/no9L4S2z/wNuy+Eu5+cK9Stdr3S9Cr9Vzstqn2t4t0btWnNbZ897V8ZGvm7id74ZbIG/Re5WXm6jwftMxja6tuu5Xe52s9hOs/eYjO1wtvNlB6936LXDDHaY5w68vNtk7KB5B347nK+dzs5P8nfL36PfXtp/lrMP/i8828+HA/odwOOgHodwOezzV/79xvcjPDzCi6PidznH9DrGX+8FGcdxPeE8nHL//AnrT7Wn1Z2R+zfP/6HnXzVn8T5nTuc8U8/RdJ6e87DP8+68mZ2Xc8G9eoEHF5y7C87ShfyQGaKiimgvxokV4kzITKkgmogcsVgcDZmpJUV90U/MFXtDZiQuqgr1EfUR9RH1UetR61HrUevRJaIgZKaVETDSssRMsS1kpltLt5YONx1uOl5xvOL6xeuJLmK6WCP2i7MhM1FRNBTZITOJXxI/7wyZGXAy4GTAzoCdiUcmHpnNBS2Z8DOtXxREJQHL+0NmIfuF7BfCs9CpkFm4hKgr8CwMq/CukHlJpqgpOovJYn3IvBTOpbUFjpfieOkCsTRkFoFXBKci8IuqK4pbMX2KVRM0FedvcbyK63GZ2svoKKGmRKeQebm8y+VdLu+K1sJ+ycIhs1RZQXMpuaX0KcWL0kWF/qXllMazNJ5XyS1jdmUGh8yrYV4N8+pegvar6fM+kllWfjk+lbNWzhyv49N11iuorWAeFXhzPY7X41iRxptwuhmfm+FUoqey3Mr2K9uvTENl/SqbdWV+Vdb3Vh7felg4C1Vg3o77HXj8j2dVnZG79Lhbz7tpuMdndfvVFwkzro5PdTOoYb0G32rgUoPGGnrUgFED7xqjBL01zL4GzBpwauhVE7easGs60zXxutfafc5EHVh11Neh9346HsD/AXOqa6+uXg/y40GfD+WFzIf1qIdPPdiP0PIovEf1fIy39Wmp73w+zscG8L1bZD4xW+jfkB/eLzIb2mukppGaRno01ruxno1zhb3G7oMn7T+p95P8fJKOJ/nVRF4TvJu0EM5iE340paep703VNsWnqTP1FE+e0tv7SeZT6pq5V5rxqJlZN8O3mbPRjIfNaWzOt+bOq3eXzOZ8ao7v03i2EW3htjWvtnDa4tmWV+3MuR2cdvq306+dGbZ3xto79+1pa+9ebi+3Pa868KiD89gBRifYneV2oakrft3w6KZnNxq62etmL8s5ysIpC9cs/LP0z+JRlrwsvmThnIWDd5DM7vzpQVcPvXvg1IOOHnj1MKceuPVwr/XAr4dZ9OBJD7p6yu2JUy/nqw+MPjT2wbuPuffhQR+9+phvXz73xauf7/3t97ff335/nPvj4p0l83UzfZ3ON+R5Z8nMxjfb2cmGnW1+3l8yB+A4wPkfQPMAZ38AvAH8GUjrIHmDnYkhvBlibYjaIdaG0DiExjfxexO/N10P5clQOEPxGCp/qPyh+g7lW46aHDP2TpQ5TM9haobhMkzuMJyH4TxM/jD4w+QOkztM/2Fwh/N0hP1cvo/0fbRnyujc/w+utr5/AAEAABJ7AtIAPADXAAYAAgAQAC8AVgAACJsCxAAFAAJ4nLVZzW8kRxUvZ8b7lXVIYImCbK9fPsjaYdZ2diFLdsXHeDzjmex4xuoZ2zEcop7uGk+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/Tlz4nPrf4Z68D9dmXMMeJxs3AV0G8fCuH0vM7rMzBDtzq6ksiTvpimllDI5iZO4cezUsZMyMzMzMzMzMzMzM8PnxI97+/7Pd8+5Gdmx5tmVrfntZO91m9w25z9/ndX2QNv/z3/iPYb+kNrkNqXNbHPa3LagLWyL2uK29ra52uZum6dt3rb52uZvW6BtwbaF2pZqW7ptmbZl25ZrW75tpbaV21ZpG9VWaUva0rasLW+rttXa6m2rta3Z1mzraCvayrbRbeu2jWlbr239tg3aNmzbqG1s28Ztm7Rt2rZZ27i2Ldq2bNuqbZu27dq2b7ur7fW2ByRZUiRV0iRdMiRTsiRbciRX8iRfCqRQiqRYapfmkuaW5pHmleaT5pcWkBaUFpIWlhaRFpUWkxaXlpCWlJaSlpaWkZaVlpOWl1aQVpRWklaWVpFWlUZJFSmRUklImZRLVakm1aXVpNWlNaQ1pbWktaV1pIbUlFpSh1RIpTRaWlcaI60nrS9tIG0obSSNlTaWNpE2lTaTNpfGSVtIW0pbSVtL20jbSttJ20s7SDtKO0md0nhpgjRR6pImSZOlKVK3tLM0VeqRpkm9Up80XdpF6pdmSAPSoDRTmiXtKu0m7S7tIe0p7SXtLe0j7SvtJ+0vHSAdKB0kHSwdIh0qHSYdLh0hHSkdJR0tHSMdKx0nHS+dIJ0onSSdLJ0inSqdJp0unSGdKZ0lnS2dI50rnSedL10gXShdJF0sXSJdKl0mXS5dIV0pXSVdLV0jXStdJ10v3SDdKN0k3SzdIt0q3SbdLt0h3SndJd0t3SPdK90n3S89ID0oPSQ9LD0iPSo9Jj0uPSE9KT0lPS09Iz0rPSc9L70gvSi9JL0svSK9Kr0mvS69Ib0pvSW9Lb0jvSu9J70vfSB9KH0kfSx9In0qfSZ9Ln0hfSl9JX0tfSN9K30nfS/9IP0o/ST9LP0i/Sr9Jv0u/SH9Kf0l/S39I7fJkizLiqzKmqzLhmzKlmzLjuzKnuzLgRzKkRzL7fJc8tzyPPK88nzy/PIC8oLyQvLC8iLyovJi8uLyEvKS8lLy0vIy8rLycvLy8gryivJK8sryKvKq8ii5IidyKgs5k3O5KtfkuryavLq8hrymvJa8tryO3JCbckvukAu5lEfL68pj5PXk9eUN5A3ljeSx8sbyJvKm8mby5vI4eQt5S3kreWt5G3lbeTt5e3kHeUd5J7lTHi9PkCfKXfIkebI8Re6Wd5anyj3yNLlX7pOny7vI/fIMeUAelGfKs+Rd5d3k3eU95D3lveS95X3kfeX95P3lA+QD5YPkg+VD5EPlw+TD5SPkI+Wj5KPlY+Rj5ePk4+UT5BPlk+ST5VPkU+XT5NPlM+Qz5bPks+Vz5HPl8+Tz5QvkC+WL5IvlS+RL5cvky+Ur5Cvlq+Sr5Wvka+Xr5OvlG+Qb5Zvkm+Vb5Fvl2+Tb5TvkO+W75Lvle+R75fvk++UH5Aflh+SH5UfkR+XH5MflJ+Qn5afkp+Vn5Gfl5+Tn5RfkF+WX5JflV+RX5dfk1+U35Dflt+S35Xfkd+X35PflD+QP5Y/kj+VP5E/lz+TP5S/kL+Wv5K/lb+Rv5e/k7+Uf5B/ln+Sf5V/kX+Xf5N/lP+Q/5b/kv+V/lDZFUmRFUVRFU3TFUEzFUmzFUVzFU3wlUEIlUmKlXZlLmVuZR5lXmU+ZX1lAWVBZSFlYWURZVFlMWVxZQllSWUpZWllGWVZZTlleWUFZUVlJWVlZRVlVGaVUlERJFaFkSq5UlZpSV1ZTVlfWUNZU1lLWVtZRGkpTaSkdSqGUymhlXWWMsp6yvrKBsqGykTJW2VjZRNlU2UzZXBmnbKFsqWylbK1so2yrbKdsr+yg7KjspHQq45UJykSlS5mkTFamKN3KzspUpUeZpvQqfcp0ZRelX5mhDCiDykxllrKrspuyu7KHsqeyl7K3so+yr7Kfsr9ygHKgcpBysHKIcqhymHK4coRypHKUcrRyjHKscpxyvHKCcqJyknKycopyqnJa2xnK6coZypnKWcrZyjnKucp5yvnKBcqFykXKxcolyqXKZcrlyhXKlcpVytXKNcq1ynXK9coNyo3KTcrNyi3Krcptyu3KHcqdyl3K3co9yr3Kfcr9ygPKg8pDysPKI8qjymPK48oTypPKU8rTyjPKs8pzyvPKC8qLykvKy8oryqvKa8rryhvKm8pbytvKO8q7ynvK+8oHyofKR8rHyifKp8pnyufKF8qXylfK18o3yrfKd8r3yg/Kj8pPys/KL8qvym/K78ofyp/KX8rfyj9qmyqpsqqoqqqpumqopmqptuqoruqpvhqooRqpsdquzqXOrc6jzqvOp86vLqAuqC6kLqwuoi6qLqYuri6hLqkupS6tLqMuqy6nLq+uoK6orqSurK6irqqOUitqoqaqUDM1V6tqTa2rq6mrq2uoa6prqWur66gNtam21A61UEt1tLquOkZdT11f3UDdUN1IHaturG6ibqpupm6ujlO3ULdUt1K3VrdRt1W3U7dXd1B3VHdSO9Xx6gR1otqlTlInq1PUbnVndarao05Te9U+dbq6i9qvzlAH1EF1pjpL3VXdTd1d3UPdU91L3VvdR91X3U/dXz1APVA9SD1YPUQ9VD1MPVw9Qj1SPUo9Wj1GPVY9Tj1ePUE9UT1JPVk9RT1VPU09XT1DPVM9Sz1bPUc9Vz1PPV+9QL1QvUi9WL1EvVS9TL1cvUK9Ur1KvVq9Rr1WvU69Xr1BvVG9Sb1ZvUW9Vb1NvV29Q71TvUu9W71HvVe9T71ffUB9UH1IfVh9RH1UfUx9XH1CfVJ9Sn1afUZ9Vn1OfV59QX1RfUl9WX1FfVV9TX1dfUN9U31LfVt9R31XfU99X/1A/VD9SP1Y/UT9VP1M/Vz9Qv1S/Ur9Wv1G/Vb9Tv1e/UH9Uf1J/Vn9Rf1V/U39Xf1D/VP9S/1b/Udr0yRN1hRN1TRN1wzN1CzN1hzN1TzN1wIt1CIt1tq1ubS5tXm0ebX5tPm1BbQFtYW0hbVFtEW1xbTFtSW0JbWltKW1ZbRlteW05bUVtBW1lbSVtVW0VbVRWkVLtFQTWqblWlWraXVtNW11bQ1tTW0tbW1tHa2hNbWW1qEVWqmN1tbVxmjraetrG2gbahtpY7WNtU20TbXNtM21cdoW2pbaVtrW2jbattp22vbaDtqO2k5apzZem6BN1Lq0SdpkbYrWre2sTdV6tGlar9anTdd20fq1GdqANqjN1GZpu2q7abtre2h7antpe2v7aPtq+2n7awdoB2oHaQdrh2iHaodph2tHaEdqR2lHa8dox2rHacdrJ2gnaidpJ2unaKdqp2mna2doZ2pnaWdr52jnaudp52sXaBdqF2kXa5dol2qXaZdrV2hXaldpV2vXaNdq12nXazdoN2o3aTdrt2i3ardpt2t3aHdqd2l3a/do92r3afdrD2gPag9pD2uPaI9qj2mPa09oT2pPaU9rz2jPas9pz2svaC9qL2kva69or2qvaa9rb2hvam9pb2vvaO9q72nvax9oH2ofaR9rn2ifap9pn2tfaF9qX2lfa99o32rfad9rP2g/aj9pP2u/aL9qv2m/a39of2p/aX9r/+htuqTLuqKruqbruqGbuqXbuqO7uqf7eqCHeqTHers+lz63Po8+rz6fPr++gL6gvpC+sL6Ivqi+mL64voS+pL6UvrS+jL6svpy+vL6CvqK+kr6yvoq+qj5Kr+iJnupCz/Rcr+o1va6vpq+ur6Gvqa+lr62vozf0pt7SO/RCL/XR+rr6GH09fX19A31DfSN9rL6xvom+qb6Zvrk+Tt9C31LfSt9a30bfVt9O317fQd9R30nv1MfrE/SJepc+SZ+sT9G79Z31qXqPPk3v1fv06fouer8+Qx/QB/WZ+ix9V303fXd9D31PfS99b30ffV99P31//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/9H6PNkAzZUAzV0AzdMAzTsAzbcAzX8AzfCIzQiIzYaDfmMuY25jHmNeYz5jcWMBY0FjIWNhYxFjUWMxY3ljCWNJYyljaWMZY1ljOWN1YwVjRWMlY2VjFWNUYZFSMxUkMYmZEbVaNm1I3VjNWNNYw1jbWMtY11jIbRNFpGh1EYpTHaWNcYY6xnrG9sYGxobGSMNTY2NjE2NTYzNjfGGVsYWxpbGVsb2xjbGtsZ2xs7GDsaOxmdxnhjgjHR6DImGZONKUa3sbMx1egxphm9Rp8x3djF6DdmGAPGoDHTmGXsauxm7G7sYexp7GXsbexj7GvsZ+xvHGAcaBxkHGwcYhxqHGYcbhxhHGkcZRxtHGMcaxxnHG+cYJxonGScbJxinGqcZpxunGGcaZxlnG2cY5xrnGecb1xgXGhcZFxsXGJcalxmXG5cYVxpXGVcbVxjXGtcZ1xv3GDcaNxk3GzcYtxq3Gbcbtxh3GncZdxt3GPca9xn3G88YDxoPGQ8bDxiPGo8ZjxuPGE8aTxlPG08YzxrPGc8b7xgvGi8ZLxsvGK8arxmvG68YbxpvGW8bbxjvGu8Z7xvfGB8aHxkfGx8YnxqfGZ8bnxhfGl8ZXxtfGN8a3xnfG/8YPxo/GT8bPxi/Gr8Zvxu/GH8afxl/G38Y7aZkimbiqmamqmbhmmalmmbjumanumbgRmakRmb7eZc5tzmPOa85nzm/OYC5oLmQubC5iLmouZi5uLmEuaS5lLm0uYy5rLmcuby5grmiuZK5srmKuaq5iizYiZmagozM3OzatbMurmaubq5hrmmuZa5trmO2TCbZsvsMAuzNEeb65pjzPXM9c0NzA3Njcyx5sbmJuam5mbm5uY4cwtzS3Mrc2tzG3Nbcztze3MHc0dzJ7PTHG9OMCeaXeYkc7I5xew2dzanmj3mNLPX7DOnm7uY/eYMc8AcNGeas8xdzd3M3c09zD3Nvcy9zX3Mfc39zP3NA8wDzYPMg81DzEPNw8zDzSPMI82jzKPNY8xjzePM480TzBPNk8yTzVPMU83TzNPNM8wzzbPMs81zzHPN88zzzQvMC82LzIvNS8xLzcvMy80rzCvNq8yrzWvMa83rzOvNG8wbzZvMm81bzFvN28zbzTvMO827zLvNe8x7zfvM+80HzAfNh8yHzUfMR83HzMfNJ8wnzafMp81nzGfN58znzRfMF82XzJfNV8xXzdfM1803zDfNt8y3zXfMd833zPfND8wPzY/Mj81PzE/Nz8zPzS/ML82vzK/Nb8xvze/M780fzB/Nn8yfzV/MX83fzN/NP8w/zb/Mv81/rDZLsmRLsVRLs3TLsEzLsmzLsVzLs3wrsEIrsmKr3ZrLmtuax5rXms+a31rAWtBayFrYWsRa1FrMWtxawlrSWspa2lrGWtZazlreWsFa0VrJWtlaxVrVGmVVrMRKLWFlVm5VrZpVt1azVrfWsNa01rLWttaxGlbTalkdVmGV1mhrXWuMtZ61vrWBtaG1kTXW2tjaxNrU2sza3BpnbWFtaW1lbW1tY21rbWdtb+1g7WjtZHVa460J1kSry5pkTbamWN3WztZUq8eaZvVafdZ0axer35phDViD1kxrlrWrtZu1u7WHtae1l7W3tY+1r7Wftb91gHWgdZB1sHWIdah1mHW4dYR1pHWUdbR1jHWsdZx1vHWCdaJ1knWydYp1qnWadbp1hnWmdZZ1tnWOda51nnW+dYF1oXWRdbF1iXWpdZl1uXWFdaV1lXW1dY11rXWddb11g3WjdZN1s3WLdat1m3W7dYd1p3WXdbd1j3WvdZ91v/WA9aD1kPWw9Yj1qPWY9bj1hPWk9ZT1tPWM9az1nPW89YL1ovWS9bL1ivWq9Zr1uvWG9ab1lvW29Y71rvWe9b71gfWh9ZH1sfWJ9an1mfW59YX1pfWV9bX1jfWt9Z31vfWD9aP1k/Wz9Yv1q/Wb9bv1h/Wn9Zf1t/WP3WZLtmwrtmprtm4btmlbtm07tmt7tm8HdmhHdmy323PZc9vz2PPa89nz2wvYC9oL2Qvbi9iL2ovZi9tL2EvaS9lL28vYy9rL2cvbK9gr2ivZK9ur2Kvao+yKndipLezMzu2qXbPr9mr26vYa9pr2Wvba9jp2w27aLbvDLuzSHm2va4+x17PXtzewN7Q3ssfaG9ub2Jvam9mb2+PsLewt7a3sre1t7G3t7ezt7R3sHe2d7E57vD3Bnmh32ZPsyfYUu9ve2Z5q99jT7F67z55u72L32zPsAXvQnmnPsne1d7N3t/ew97T3sve297H3tfez97cPsA+0D7IPtg+xD7UPsw+3j7CPtI+yj7aPsY+1j7OPt0+wT7RPsk+2T7FPtU+zT7fPsM+0z7LPts+xz7XPs8+3L7AvtC+yL7YvsS+1L7Mvt6+wr7Svsq+2r7Gvta+zr7dvsG+0b7Jvtm+xb7Vvs2+377DvtO+y77bvse+177Pvtx+wH7Qfsh+2H7EftR+zH7efsJ+0n7Kftp+xn7Wfs5+3X7BftF+yX7ZfsV+1X7Nft9+w37Tfst+237Hftd+z37c/sD+0P7I/tj+xP7U/sz+3v7C/tL+yv7a/sb+1v7O/t3+wf7R/sn+2f7F/tX+zf7f/sP+0/7L/tv9x2hzJkR3FUR3N0R3DMR3LsR3HcR3P8Z3ACZ3IiZ12Zy5nbmceZ15nPmd+ZwFnQWchZ2FnEWdRZzFncWcJZ0lnKWdpZxlnWWc5Z3lnBWdFZyVnZWcVZ1VnlFNxEid1hJM5uVN1ak7dWc1Z3VnDWdNZy1nbWcdpOE2n5XQ4hVM6o511nTHOes76zgbOhs5GzlhnY2cTZ1NnM2dzZ5yzhbOls5WztbONs62znbO9s4Ozo7OT0+mMdyY4E50uZ5Iz2ZnidDs7O1OdHmea0+v0OdOdXZx+Z4Yz4Aw6M51Zzq7Obs7uzh7Ons5ezt7OPs6+zn7O/s4BzoHOQc7BziHOoc5hzuHOEc6RzlHO0c4xzrHOcc7xzgnOic5JzsnOKc6pzmnO6c4ZzpnOWc7ZzjnOuc55zvnOBc6FzkXOxc4lzqXOZc7lzhXOlc5VztXONc61znXO9c4Nzo3OTc7Nzi3Orc5tzu3OHc6dzl3O3c49zr3Ofc79zgPOg85DzsPOI86jzmPO484TzpPOU87TzjPOs85zzvPOC86LzkvOy84rzqvOa87rzhvOm85bztvOO867znvO+84HzofOR87HzifOp85nzufOF86XzlfO1843zrfOd873zg/Oj85Pzs/OL86vzm/O784fzp/OX87fzj9umyu5squ4qqu5umu4pmu5tuu4ruu5vhu4oRu5sdvuzuXO7c7jzuvO587vLuAu6C7kLuwu4i7qLuYu7i7hLuku5S7tLuMu6y7nLu+u4K7oruSu7K7iruqOcitu4qaucDM3d6tuza27q7mru2u4a7pruWu767gNt+m23A63cEt3tLuuO8Zdz13f3cDd0N3IHetu7G7ibupu5m7ujnO3cLd0t3K3drdxt3W3c7d3d3B3dHdyO93x7gR3otvlTnInu1Pcbndnd6rb405ze90+d7q7i9vvznAH3EF3pjvL3dXdzd3d3cPd093L3dvdx93X3c/d3z3APdA9yD3YPcQ91D3MPdw9wj3SPco92j3GPdY9zj3ePcE90T3JPdk9xT3VPc093T3DPdM9yz3bPcc91z3PPd+9wL3Qvci92L3EvdS9zL3cvcK90r3Kvdq9xr3Wvc693r3BvdG9yb3ZvcW91b3Nvd29w73Tvcu9273Hvde9z73ffcB90H3Ifdh9xH3Ufcx93H3CfdJ9yn3afcZ91n3Ofd59wX3Rfcl92X3FfdV9zX3dfcN9033Lfdt9x33Xfc993/3A/dD9yP3Y/cT91P3M/dz9wv3S/cr92v3G/db9zv3e/cH90f3J/dn9xf3V/c393f3D/dP9y/3b/cdr8yRP9hRP9TRP9wzP9CzP9hzP9TzP9wIv9CIv9tq9uby5vXm8eb35vPm9BbwFvYW8hb1FvEW9xbzFvSW8Jb2lvKW9ZbxlveW85b0VvBW9lbyVvVW8Vb1RXsVLvNQTXublXtWreXVvNW91bw1vTW8tb21vHa/hNb2W1+EVXumN9tb1xnjreet7G3gbeht5Y72NvU28Tb3NvM29cd4W3pbeVt7W3jbett523vbeDt6O3k5epzfem+BN9Lq8Sd5kb4rX7e3sTfV6vGler9fnTfd28fq9Gd6AN+jN9GZ5u3q7ebt7e3h7ent5e3v7ePt6+3n7ewd4B3oHeQd7h3iHeod5h3tHeEd6R3lHe8d4x3rHecd7J3gneid5J3uneKd6p3mne2d4Z3pneWd753jneud553sXeBd6F3kXe5d4l3qXeZd7V3hXeld5V3vXeNd613nXezd4N3o3eTd7t3i3erd5t3t3eHd6d3l3e/d493r3efd7D3gPeg95D3uPeI96j3mPe094T3pPeU97z3jPes95z3sveC96L3kve694r3qvea97b3hvem95b3vveO9673nvex94H3ofeR97n3ifep95n3tfeF96X3lfe99433rfed97P3g/ej95P3u/eL96v3m/e394f3p/eX97//htvuTLvuKrvubrvuGbvuXbvuO7vuf7fuCHfuTHfrs/lz+3P48/rz+fP7+/gL+gv5C/sL+Iv6i/mL+4v4S/pL+Uv7S/jL+sv5y/vL+Cv6K/kr+yv4q/qj/Kr/iJn/rCz/zcr/o1v+6v5q/ur+Gv6a/lr+2v4zf8pt/yO/zCL/3R/rr+GH89f31/A39DfyN/rL+xv4m/qb+Zv7k/zt/C39Lfyt/a38bf1t/O397fwd/R38nv9Mf7E/yJfpc/yZ/sT/G7/Z39qX6PP83v9fv86f4ufr8/wx/wB/2Z/ix/V383f3d/D39Pfy9/b38ff19/P39//wD/QP8g/2D/EP9Q/zD/cP8I/0j/KP9o/xj/WP84/3j/BP9E/yT/ZP8U/1T/NP90/wz/TP8s/2z/HP9c/zz/fP8C/0L/Iv9i/xL/Uv8y/3L/Cv9K/yr/av8a/1r/Ov96/wb/Rv8m/2b/Fv9W/zb/dv8O/07/Lv9u/x7/Xv8+/37/Af9B/yH/Yf8R/1H/Mf9x/wn/Sf8p/2n/Gf9Z/zn/ef8F/0X/Jf9l/xX/Vf81/3X/Df9N/y3/bf8d/13/Pf99/wP/Q/8j/2P/E/9T/zP/c/8L/0v/K/9r/xv/W/87/3v/B/9H/yf/Z/8X/1f/N/93/w//T/8v/2//n6AtkAI5UAI10AI9MAIzsAI7cAI38AI/CIIwiII4aA/mCuYO5gnmDeYL5g8WCBYMFgoWDhYJFg0WCxYPlgiWDJYKlg6WCZYNlguWD1YIVgxWClYOVglWDUYFlSAJ0kAEWZAH1aAW1IPVgtWDNYI1g7WCtYN1gkbQDFpBR1AEZTA6WDcYE6wXrB9sEGwYbBSMDTYONgk2DTYLNg/GBVsEWwZbBVsH2wTbBtsF2wc7BDsGOwWdwfhgQjAx6AomBZODKUF3sHMwNegJpgW9QV8wPdgl6A9mBAPBYDAzmBXsGuwW7B7sEewZ7BXsHewT7BvsF+wfHBAcGBwUHBwcEhwaHBYcHhwRHBkcFRwdHBMcGxwXHB+cEJwYnBScHJwSnBqcFpwenBGcGZwVnB2cE5wbnBecH1wQXBhcFFwcXBJcGlwWXB5cEVwZXBVcHVwTXBtcF1wf3BDcGNwU3BzcEtwa3BbcHtwR3BncFdwd3BPcG9wX3B88EDwYPBQ8HDwSPBo8FjwePBE8GTwVPB08EzwbPBc8H7wQvBi8FLwcvBK8GrwWvB68EbwZvBW8HbwTvBu8F7wffBB8GHwUfBx8EnwafBZ8HnwRfBl8FXwdfBN8G3wXfB/8EPwY/BT8HPwS/Br8Fvwe/BH8GfwV/B38E7aFUiiHSqiGWqiHRmiGVmiHTuiGXuiHQRiGURiH7eFc4dzhPOG84Xzh/OEC4YLhQuHC4SLhouFi4eLhEuGS4VLh0uEy4bLhcuHy4QrhiuFK4crhKuGq4aiwEiZhGoowC/OwGtbCerhauHq4RrhmuFa4drhO2AibYSvsCIuwDEeH64ZjwvXC9cMNwg3DjcKx4cbhJuGm4Wbh5uG4cItwy3CrcOtwm3DbcLtw+3CHcMdwp7AzHB9OCCeGXeGkcHI4JewOdw6nhj3htLA37Aunh7uE/eGMcCAcDGeGs8Jdw93C3cM9wj3DvcK9w33CfcP9wv3DA8IDw4PCg8NDwkPDw8LDwyPCI8OjwqPDY8Jjw+PC48MTwhPDk8KTw1PCU8PTwtPDM8Izw7PCs8NzwnPD88LzwwvCC8OLwovDS8JLw8vCy8MrwivDq8Krw2vCa8PrwuvDG8Ibw5vCm8NbwlvD28LbwzvCO8O7wrvDe8J7w/vC+8MHwgfDh8KHw0fCR8PHwsfDJ8Inw6fCp8NnwmfD58LnwxfCF8OXwpfDV8JXw9fC18M3wjfDt8K3w3fCd8P3wvfDD8IPw4/Cj8NPwk/Dz8LPwy/CL8Ovwq/Db8Jvw+/C78Mfwh/Dn8Kfw1/CX8Pfwt/DP8I/w7/Cv8N/orZIiuRIidRIi/TIiMzIiuzIidzIi/woiMIoiuKoPZormjuaJ5o3mi+aP1ogWjBaKFo4WiRaNFosWjxaIloyWipaOlomWjZaLlo+WiFaMVopWjlaJVo1GhVVoiRKIxFlUR5Vo1pUj1aLVo/WiNaM1orWjtaJGlEzakUdURGV0eho3WhMtF60frRBtGG0UTQ22jjaJNo02izaPBoXbRFtGW0VbR1tE20bbRdtH+0Q7RjtFHVG46MJ0cSoK5oUTY6mRN3RztHUqCeaFvVGfdH0aJeoP5oRDUSD0cxoVrRrtFu0e7RHtGe0V7R3tE+0b7RftH90QHRgdFB0cHRIdGh0WHR4dER0ZHRUdHR0THRsdFx0fHRCdGJ0UnRydEp0anRadHp0RnRmdFZ0dnROdG50XnR+dEF0YXRRdHF0SXRpdFl0eXRFdGV0VXR1dE10bXRddH10Q3RjdFN0c3RLdGt0W3R7dEd0Z3RXdHd0T3RvdF90f/RA9GD0UPRw9Ej0aPRY9Hj0RPRk9FT0dPRM9Gz0XPR89EL0YvRS9HL0SvRq9Fr0evRG9Gb0VvR29E70bvRe9H70QfRh9FH0cfRJ9Gn0WfR59EX0ZfRV9HX0TfRt9F30ffRD9GP0U/Rz9Ev0a/Rb9Hv0R/Rn9Ff0d/RP3BZLsRwrsRprsR4bsRlbsR07sRt7sR8HcRhHcRy3x3PFc8fzxPPG88XzxwvEC8YLxQvHi8SLxovFi8dLxEvGS8VLx8vEy8bLxcvHK8QrxivFK8erxKvGo+JKnMRpLOIszuNqXIvr8Wrx6vEa8ZrxWvHa8TpxI27GrbgjLuIyHh2vG4+J14vXjzeIN4w3isfGG8ebxJvGm8Wbx+PiLeIt463ireNt4m3j7eLt4x3iHeOd4s54fDwhnhh3xZPiyfGUuDveOZ4a98TT4t64L54e7xL3xzPigXgwnhnPineNd4t3j/eI94z3iveO94n3jfeL948PiA+MD4oPjg+JD40Piw+Pj4iPjI+Kj46PiY+Nj4uPj0+IT4xPik+OT4lPjU+LT4/PiM+Mz4rPjs+Jz43Pi8+PL4gvjC+KL44viS+NL4svj6+Ir4yviq+Or4mvja+Lr49viG+Mb4pvjm+Jb41vi2+P74jvjO+K747vie+N74vvjx+IH4wfih+OH4kfjR+LH4+fiJ+Mn4qfjp+Jn42fi5+PX4hfjF+KX45fiV+NX4tfj9+I34zfit+O34nfjd+L348/iD+MP4o/jj+JP40/iz+Pv4i/jL+Kv46/ib+Nv4u/j3+If4x/in+Of4l/jX+Lf4//iP+M/4r/jv9pb2uX2uV2pV1t19r1dqPdbLfa7Xan3W332v32oD1sj9rj9vb2udrnbp+nfd72+drnb1+gfcH2hdoXbl+kfdH2xdoXb1+ifcn2pdqXbl+mfdn25dqXb1+hfcX2ldpXbl+lfdX2Ue2V9qQ9bRftWXveXjUa0zon9Pf1Gp3Do94Y3981s0vvnDMYjb7Jfb1dU43O4dFpTejunzA4bVJP167OhP89tlsT+wY6J0zo6h2wJ/z7UO+Y0Dl7yonDQ8fQ/J0DRkGwi2AxHOyaM9jF/ybq+vehUXAYXcOjXgzP2DVncEb/56Am/+egRv9vrsn/m2uwt3tUJUkYU2fd/zx7yv8eq+uO7+xXpwz9oY8Z6O6Z2KV3zxmMMRx/N8c/Zvj4u4dfsDEcaffwKI9ZT+7e2VnvP42d//d4+BjSnLHqTp3c39XV29PZO7F7gr5B54TBgS69Z87AlzQZW/oGwy9Bz5xB3WDo/NSeoT/0jYaf1fufZ4mMMdc3Gn5W7/AL19s5vW/GQH/f9CldStE7WenqnWyM5fT6OL2xw6fXN2fwxk4Z7J3c2T84radzcMDr++9H+qbD5f7/lDNOLavqmw6X+4eHzYa/dsacwdnsPy/PjP/35cn5VuWpvvnwkweGz3nz2d+ggdnfoHHD36DB4W/QOM5gkDMYN3wGg3MGbVx/d+9kbXD2n964/3M2g//9yBjHN3KQn/wt/3OMs/7zeOv/PN7tf4/1bYbPcPc5g73N/34Ud//3odbT1zt5xvDZ1UYxVhg561rKKBj5XtZ4ZWtVxhpjnbHByE9MrcXYwVgwlsNjnX6dfp1unW6dbp1unW6dbp1unW6dbp1unW6dbr3Uxk7p6+/V+mb/Ofy5BufcoN2g3aDdoN2g3aDdoN2g3aDdoN2g3Si0cXOag/9rNjnfJu0m7SbtJu0m7SbtJu0m7SbtJu0m7SbtJufd5PVu8Xq36Lfot+i36Lfot+i36Lfot+i36Lfot+i36Lfot+h30O+g30G/g34H/Q76HfQ76HfQ76DfQb+Dfgf9Dvod9DvoF/QL+gX9gn5Bv8j00cPv+slzBj5LvaBeUC+oF9QL6gX1gnpJvaReUi+pl9RLzr7k7EvOvqRf1u3G7JVk+E3e+e9Do1EMj51dwyvc2Bk9nTOmDD/u+9/jObMko0YxVhgTxpRRMGaMOWOVscZYZ2wwNhlbjB2MBePwq5FU6FfoV+hX6FfoV+hX6FfoV+hX6FfoV+hX6FfoV+hX6Cf0E/rgnCT0E/oJ/YR+Qj+hn9BP6Cf0E/oJ/YR+Qj+ln9JP6af0U/opfcBOUvop/ZR+Sh+tk5R+Sj+ln9IX9AV9QV/QF/RxPBH0BX1BX9AX9AV9QV/QF/QF/Yx+Rj+jn9HP6Gf0UT3J6Gf0M/oZ/Yx+Rj+jn9HP6Of0c/qIn+T0c/o5/Zx+Tj+nn9PP6ef0c/o5/Zx+Tr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9KH/sT7E+wP8H+BPsT7E+wP8H+BPsT7E+wP8H+BPsT7E+wP8H+BPsT7E/q9LkGSLgGSLgGSLgGSLgGSLgGSLgGSLgGSLgGSLgGSLgGSLgGSOr0G/Qb9LkOSLgOSLgOSLgOSLgOSLgOSLgOSLgOSLgOSLgOSLgOSLgOSBr0G/Sb9LkWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLgWSLA/wfwE8xPMTzA/wfwE8xPMTzA/wfwE8xPMTzA/wfwE8xMMTzA8wfAEwxMMTzA8wfCkYL6C+QrmQ/EExRMUT1A8QfEExRMUT1A8QfEExRMUT1A8QfEExRMUT1A8QfGkpF/SL+mX9Ev6Jf2ytCb3d87smtA3bbw1x/HZj+b8XToqsebsQv7zGcGYMeaMVcaaN6Wvb2rn+L6Z/31Wg7HJ2GLsYCwYh1+LFMNTDE8xPMXwFMNTDE8xPMXwFMNTDE8xPMXwFMNTDE8xPMXwFMNTDE+TxB3a54zv6umb9b+TAvIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8BfIUyFMgT4E8Be4UuFPgToE7rZbaQF9v3wxvYndXf9eM7hlzPrIbPdOndM55aHX29g109XR1d7rF9BndQ/v7OZ82iwH+fkwfj9yx07pn/+vE8Afj/vPF9thpXZOHvyjqHvry/9PS5rTUZtdApza6c9q0zuEDGxKanrrN0F8pQz1t8ylDj9TZQW39zunTO/UNOqeNn9gpbzgobzQob9VtcATyxt3KplP6tM26J0/rVDbvHDQ4GmXjKd1Ka+i/G8/oHs406u6Y/xxRwBeOfGx3/vtCuF3/Pf2ukdPvHjn9uQb/71OHT27O89Xxs09u8uyT0yZ29Qx0Gsyl7j771Gb/5cCcU5s9mTZ1zqn1zDm14YNstuTeQXnXbqNv+PyU/il9+ozZJ1fR5gzKwNA50lemD53fhKH/Dn2o9c1+4d3/vubB/3OYbt9/v2uD//2u9f37XRs+DNBNO0bpcw63YvJq8bMJummHUIeOoaLPef7I3/HzyCY7ZZOdsslO2WSnbLJTNtkpQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKcAnQJ0CtApQKflcF+wsRZsrAUba8HGWkCzgGYBzQKaBRtrwcZagLIAZQHKApQFKAtQFqAsQFmAsgBlAcoClAUoC1AWoCxAWYCyAGUBygKUBSgLUBagLEBZsLEWbKwFHgs8Fngs8FjgscBjgccCjwUeCzwWeCzwWOCxwGOBxwKPBR4LPBZ4LPBY4LHAY4HHAo8FHgs8Fngs8FjgscBjgccCjwUeCzwWeCzwWOCxwGOBxwKPBR4LPBZ4LPBY4LHAY4HHAo8FHgs8Fngs8FjgscBjgccCjwUeCzwWeCzwWOCxwGOBxwKPBR4LPBZ4LPBY4LHAY4HHAo8FHgs8Fngs8FjgscBjgccCjwUeCzwWeCzwWLCxFmysBT4LfBb4LPBZsLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZasLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZasLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZasLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZasLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZasLEWbKwFG2vBxlqwsRZsrAUba8HGWrCxFmysBRtrwcZa8I/sgn9kF2y0Bf/ILthwCzbcgg23YMMt2HAL7BdsuAUbbsGGW2C/YMMt2HALNtwC/wXeC7wXeC/wXuC9wHuB9wLvBd4LvBd4L/Be4L3Ae4H3Au8F3gu8F3gv8F7gvcB7gfcC7wXeC7wXeC/wXuC9wHuB9wLvBd4LvBd4L/Be4L3A+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wzvM7zP8D7D+wznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD7D+QznM5zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzXM1zPcD3D9QzHMxzPcDzD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DvD7wy/M/zO8DfD3wx/M/zN8DfD3wx/s46R53P87L8zPM7wOMPjDI8zPM7wOMPjDI8zPM7wOMPjDI8zPM7wOMPjDI8zPM5wNsPZDGcznM1wNsfDHA9zPMzxMB818nUZY85YZawx1hkbjE3GFmMHY8E4fP45HuZ4mONhjoc5HuZ4mONhjoc5HuZ4mONhjoc5HuY4mONgjoM5DuY4mONgjoM5DuY4mONgjoM5DuY4mONgjoM5DuY4mONgzr43x8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3M8zPEwx8McD3P2vTn73hwfc3zM8THHxxwfc3zM8THHxxwfc3zM8THHxxwfc3zM8THHxxwfc3zM8THHxxwfc3zM8THHxxwfc3zM8THHxRwXc1zMcTHHxRwXc1zMcTHHxRwXc1zMcTHHxRwXc1zMcTHHxRwXc1zMcTHHxRwXc/a7OfvdHCdznMxxMme/m+Nljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5XuZ4meNljpc5Xubsd3P2uzn73Zz9bs5+N2e/m7Pfzdnv5nib422Otzne5nib422Otzne5nib422Otzne5nib422Otzne5nib422Otzne5nib422Otzne5nib422Otzn735z9b87+N2f/m7P/zUfcZX+bs7/N2cfm7GNz9rE5+9icfWzOPrbK+lll/ayyflZZP6usn1XWzyrrZ5X1s8r6WWX9rLJ+Vlk/q6yfVdbPKutnlfWzyvpZZf2ssn5WWT+rrJ9V1s8q62eV9bPK+lll/ayyflZZP6usn1XWzyrrZ5X1s8r6WWX9rLJ+Vlk/q+wvqqyjVdbRKutolXW0yjpaZR2tso5WWUerrKNV1tEq62iNdaTGOlJjHamxjtRYR2qsIzXWkRrrSI11pMY6UmMdqbGO1FhHaqwjNdaRGutIjXWkxjpSYx2psY7UWEdqrB811o8a60eN9aPG+lFj/aixftRYP2q8H2u8H2u8H2u8H2u8H2u8H2u8H2u8H2u8H2sdI/NxHrwfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa7wfa1wn17hOrnGdXOM6ucb7tcb7tcb7tca/R9X496ga/x5V431c431c431c431c431cG34fVzqGr7+HxgpjwpgyCsaMMWesMtYY64wNxiZji7GDsWCkX6FfoV+hX6FfoV+hX6FfoV+hX6FfoV+hX6FfoV+hX6Gf0E/oJ/QT+gn9hH5CP6Gf0E/oJ/QT+gn9hH5CP6Gf0k/pp/RT+in9lH5KP6Wf0k/pp/RT+in9lH5KP6Uv6Av6gr6gL+gL+oK+oC/oC/qCvqAv6Av6gr6gn9HP6Gf0M/oZ/Yx+Rj+jn9HP6Gf0M/oZ/Yx+Rj+jn9PP6ef0c/o5/Zx+Tj+nn9PP6ef0c/o5/Zx+Tj+nX6VfpV+lX6VfpV+lX6VfpV+lX6VfpV+lX6VfpV+lX6Vfo1+jX6Nfo1+jX6Nfo1+jX6Nfo1+jX6Nfo1+jX6Nfo1+nX6dfp1+nX6dfp1+nX6dfp1+nX6dfp1+nX6dfp1+n36DfoN+g36DfoN+g36DfoN+g36DfoN+g36DfoN+g36DfpN+k36TfpN+k36TfpN+k36TfpN+k36TfpN+k36TfpN+i36Lfot+i36Lfot+i36Lfot+i36Jf0sGZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpsCZAmcKnClwpqiW+pZz/pfI+qzhYcvh/9PhrDmDteXI/2zNmjXyaPh5OFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFPgTIEzBc4UOFO06Lfot+i36Lfod9DvoN9Bv4N+B/0O+h30O+h30O+g30G/g34H/Q76HfQ76Bf0C/oF/YJ+Qb+gX9Av6Bf0C/oF/YJ+Qb+gX9Av6Jf0y4q+9fAbcbc5A5+lXlIvqZfUS+ol9ZJ6Sb2kXlJH/wL9S/Qv0b9E/xL9S/Qv0b9E/xL9S/Qv0b9E/xL9S/Qv0b9E/xL9S/Qv0b9E/xL9S/Qv0b9E+xLtS7Qv0b5E+xLtS3Qv0b1E9xLdS3Qv0b1E9xLdS3Qv0b1E9xLdS3Qvk5Ee54fuJbqX6F6ie4nuJbqX6F6ie4nuJbqX6F6ie4nuJbqX6F6ie4nuJbqX6F6ie4nuJbqX6F6ieYnmJZqXaF6ieYnmJXqX6F2id4neJXqX6F2id4neJWqXaF1mI/Ny/OhconOJziU6l+hconOJziU6l+hconOJziU6l+hconOJziU6l+hconOJziU6l+hconOJziU6l+hconOJziU6l+hconPJrq9k11ey6yvZ9ZXs+kp2fSUal2hconGJxiUal2hconFZG+lxvmhconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJxiUal2hconGJwiUKlyhconCJwiUKlyhconCJwiUKlyhconCJwiUKlyhcom+JviX6luhbom+JviX6luhbom+JviX6luhbom+JviXalmhbom2JtiXalmhbomyJsiXKlihbomyJsiXKlihbomyJsiXKlihbomyJsiXKlihbomyJsiXKliW9kh6ulnha4mmJpyWelnha4mmJpyWelsOeJqOGHR0aK4wJY8ooGDPGnLHKWGOsMzYYm4wtxg7GkW45PFboVyr2pO7Jg/1dEztnTOFTmTfYO7Grf8aEvqFPj+/xdhnsG+ia/ftM+md0TeRrmCZJ/b7e2b87p6u3p6tz6En+wKy+/3zIV3HQCQedcNAJB51w0AkHnXDQCQedVvRp3b1zfodL14S+Xo4h5SVKeYlSXqKUWkotbVpdu07o6Zw2dC58hvnTkfk5G8GLIvimCL4pgm+KoCQoCUqCkuC8BOclOC/BeQm6gq6gm9HN6GZ0M7oZZ5rRz+hn9DP6Gf2MfkY/o5/Rz+hn9HP6Of2cfk4/p5/TzenmdHO6Od2cbk43p5vTzelW6VbpVulUOc8qvSq9Kr0qvSq9Kr0qvSq9Kr0qvRq9Gr0a51njPGv0a/Rr9Gv0a/Rr9Gv0a/Rr9Gv0a/TrdOt063TrdOt063TrdOt063TrdOt063TrdBujvAl9PX2904bekwOd/bvx2UTt6e7v5AMSjVyf3jVj6Kv4kEKDQqOhTuzrncwHnE6D02nwcjY5rSan1eS0mpxWk9Nq0mxyWk1Oq0m0SbTJaTU5rSan1aTfpN+k36I/vCNKKqNGxgpjwpgyCsaMMWesMtYY64wNxiZji7GDsWAcPp5KZZQ5ZlJ/59SBwX4+wQFUOIAKB1DhACocQKXqzOrqHlpeB/o7Z8zgcxxEhYOoNM1N/+/kHe70/q4ZE/q7pw90D/+umqFPcigJL0XCS5FwBAlHkHAErMwVVuYKK3OFlbnCylxhZa4kHVbXjIHuaZ0DSFBJKKYUU4op555SToXW2dM1fQofceas1RXW6kpKP6Wf0k/ps3JXWLkrrNwVVu4KK3eFlbvCyl0RnDcreIUVvMIKXmEFr7CCV1jBK6zgFVbwCit4hRW8wgpeYQWvsIJXssSc/R6c0t0/0RoScc4DvrEs4vy6sqGRQ2ARr7CIV7KGNTRFV/fkKQNT3IEp/V08nuFM6p458tidMcRyLx/wPA6JRb3Cos6vNhsaeUlY1Cs5x8PiXmFxr7C4V1jcKyzuFRb3Cot7hcW9wuJeYXGvsLhXWNwrVfpV+iz2FRb7Cot9hcW+wmJfYbGvsNhXWOwrLPYVFvsKi32FxZ5fcpbwS84SfslZwi85S/glZwm/5Czhl5wl/JKzhF9ylvBLzhJ+ydnQ2LQ6+/v7ZvV0TRow5jwanG7PGftnfxuG/3Ji36ze4Ufjh775Fl82sdf999H4GV12X//AlNm/8a2zx+3uHZh9eTVh9lvZ6dplsHvm0Luld0KXNqVvcEaXN3T11dM3uXtCZ09v34A9+4sn93f2DEz/9+H4AXOzcmgFHPrP7AcVHoz690E68iAZeSBGHtRGHtRHHuQjD6ojDzIeiJF5kpGnZyOJbGTmdGSeZOQzycjXJCPzZCOHKka+OB05jOTfByP1ZOR40n8fjPyVGElU/o2OzJyMHKr494tHZhYjxyP+Pa+RmcXI07N/T/DfeeZ8xhicPr6nb8JUY+h7OHvUhj/qmTQ89g/w8cCMKUNXwNqcP42JU+eM1qTunp6ha+q+XfV1h16caqqvO/TzJ4aHbPal+Oy/7h/6MTAG+rs7Jw9OHx77+Xhi7/DYM0mf/dv/eub8o1+StVpzJkhTq7t35vjBoTkGZj8a/hK7b3pXL5+cMa176Me2c0LX0M/bzH8/UGYM9uqTuqYN/cSps//QZkwfOlZ1Qs/geG1KV+dQfGJ359A1xURn2uAMfga7/P88Hrmw5n+TmrRYe1qsPS3WnhZrT4u1p8Xa02LtabH2tFh7Wqw9LdaeFmtPi7WnxdrTYu1pjfRZe1qsPS3WnhZrT4u1p8Xa02LtabH2tFh7Wqw9LdaeFmtPi7WnxdrTYu1psfZwjzThHmnCPdKEe6QJ90gT7pEm3CNNuEeacI804R5pwj3ShHukCfdIE+6RJtwjTbhHmnCPNOEeacI90oR7pAn3SBPukSbcI024R5pwjzThHmnCPdKEe6QJ90gT7pEm3CNNuEeacI804R5pwj3ShHukCfdIE+6RJtwjTbhHmnCPNOEeacI90oR7pAn3SBPukSbcI024R5pwjzThHmnCPdKEe6QJ90gT7pEm3CNNuEeacI804R5pwj3ShHukCfdIE+6RJtwjTbhHmnCPNOEeacI90kZ1+PUdGmuMdcYGY5OxxdjBWDCWw+Pw6zs0VhiZf/j1HRoFY8aYM9JP6Cf0E/oJ/YR+Qj+hn9BP6af0U/op/ZR+Sj+ln9JP6af0U/op/ZR+Sj+ln9IX9AX9kddX0Bf0BX1BX9AX9AV9QV/QF/QFfUFf0M/oZ/Qz+hn9jH5GP6Of0c/oZ/Qz+hn9jH5GP6Of0c/p5/Rz+jn9nH5OP6ef08/p5/Rz+jn9nH5OP6ef06/Sr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9Kv0q/Sr9Gv0a/Rr9Gv0a/Rr9Gv0a/Rr9Gv0a/Rr9Gv0a/Rr9Ot063TrdOt063TrdOt063TrdOt063TrdOt062PdDnvBv0G/Qb9Bv0G/Qb9Bv0G/Qb9Bv0G/Qb9Bv0G/Qb9Bv0m/Sb9Jv0m/Sb9Jv0m/Sb9Jv0m/Sb9Jv0m/Sb9Jv0m/Rb9Fv0W/Rb9Fv0W/Rb9Fv0W/Rb9Fv0O5u1g3g7m62CeDubpYJ4O5ulgnpLjKHleyXGUPL/k+SXPL3l+OfJ8jqPkdSh5HUpeh5LXYfgubKPJ+ttk/W2y/jZZf5usv03W3ybrb5P1t8n622T9bbL+Nll/m6y/TdbfJutvk/W3yfrbZP1tsv42WX+brL9N1t8m62+T9bfJ+ttk/W2y/jZZf5usv03W3ybrb5P1t8n622T9bbL+Nll/m6y/TdbfJutvk/W3yfrbZP1tsv42WX+brL9N1t8m62+T9bfJ+ttk/W2y/jZZf5usv03W3ybrb5P1t8n622T9bbL+NofX3zIdvm4sm8PXkUNjyigYM8Z8eKzw9xX+vsLfV0b+vsrYwVgwlsNjQiehO3w9MTQyb8K8CfMmzJsw7/D1xNBYZ2wwNhlbjPQT+gn9lH5KP6Wf0k/pp/RT+indlG5KN6Wb0k3pCTqCjmB+wfyCeQXnJZhfML9gfsH8gvkF5yVGOpxXRiejk9HJOI+MTkYno5Mxf8b8GfNnzJtzHjnz58yfM3/O/Dnz58yfMz8/Z82c+XPmz5m/yvxV5q8yf5X5q8xfZf4q81eZv8r8VeavMn+V+WvMX2P+GvPXmLfGvDXmqzFfjXlqzFNnnjrz1JmnznHWma/OfHWOs868deatc5x15q8zf4N5G8zT4OejwTwN5mkwT4PnN3h+k+c3+XlucnxNjq/JvE3mbXKcTeZvMn+Tn7smnSbH26TX5OeuSbfF69Ki30Gvg14HvQ46HczfwbwdzFPw/ILjLnh+wfMLjrdgnoJ5Co6zYL6C4yw4zoL5S46zpFPyOpX0yv+vsStrktvGwW/xfSTll1Tt26b2aWuqSUo8HqXupjO5Jht71olfpjrjsd27c7jm2OvXrySCwCeFLfcTARHEB5IAhq0Ge8juSLiRcCPhRsKNtE6R8CPhR8KNhJv+fsZlyuddSzzFE72viPS+ItL7irgku5Yx88kuupMR6U5GpDsZke5kxBWNW2V5sm9F9q0ijSc76XNzpM/NkT43R/rcHKn2M1LtZ6Taz0i1n5FqPyPVfEaq+YxU8xmp5jNSzWekms9INZ+Raj4j1Xx2bZrHmuJ17QnPE44nHE/6PemleKVazkg1nJFqNyPVbkaq3YxUsxmpVjNSrWakWs1INZqRajQj1WhGqs2MVJsZqTYzUk1mpJrMSDWZkWoxI9ViRqrFjFSDGan2MlLNZaRay0g1lpFqLCPVWEaqrYxUWxmptjJSTWWkmspINZWRaikj1VJGqqWMVEMZqYYyUg1lpNrJSLWTkWonI9VMRqqZjFQzGalWMlKtZKRayUg1kpFqJCPVSEaqjYxUGxmpNjJSTWSkmshINZGRaiEj1UJGqoWMVAMZqQYyUg1kpNrHSLWPkWofI9U0Rqpl7FoaT3FOVYuRqhYjVS1GqlqMVLUYqWoxUtVijHF5/6fNxdmPZweLTKhM6ExUmagzYTPhMhEe5OELpgxTVaY0yxmWM4opzRSPNTzW1JmqWK5iucplqubemtEso1nutTzWMoZlDMv6PPd61hfY5sC9gccGyxRrCZ6p8JDXaiGkElILaYSshKyFtEI6Ib2QgqYETQmaEjQlaErQlKApQVOCpgRNCZoWNC1oWtC0oGlB04KmBU0LmhY0LWhG0IygGUEzgmYEzQiaETQjaEbQjKBVglYJWiVolaBVglYJWiVolaBVglYJWi1otaDVglYLWi1otaDVglYLWi1otaBZQbOCZgXNCpoVNCtoVtCsoFlBs4LmBM0JmhM0J2hO0JygOUFzguYEzQmaFzQvaF7QvKB5QfOC5gXNC5oXNC9oQdCCoAVBC4IWBC0IWhC0IGhB0CSXaMklWnKJllyiJZdoySVacomWXKIll2jJJVpyiZZcoiWXaMklWnKJllyiJZdoySVacomWXKIll2jJJVpyiZZcoiWXaMklWnKJllyiJZdoySVacomWXKIll2jJJVpyiZZcoiWXaMklWnKJllyiJZdoySVacomWXKIll2jJJVpyiZZcoiWXaMklWnKJllyiJZdoySVacomWXKLr+v6H8/9++lgFk4kqEW5Rv+iOEv3Pb50Mbbs4OD29+DR56IeHeYjPRCDCZW2uzoQjwqtM6EyYTORRPtlgq3aAs7VCOM+qMq7PuGGRiYwSMkqeqeOZhmxbsJnImgNp9guTiSoTdSZolNdZRmcZnWU0y7hMZM2abPZmkQmVCZ2JrNlkzSZrNlmzyZpN1lxl4SoL11mmzjJ1RrcZ3WZ0m4fbPNxmLJv12KzHZj0u63FZj8uzcHkW2St89grvsubsHt5lzS5r9llz9hyfPcdnz/HZc7zPmn3WnL3FZ2/x2Vt89hafvcWH6k90vj+h8/3Qtk17cL79sHkwSHUHOsWUZsowVTFVM2WZckx5pkKmumN0phjDMIZhDMMYhjEMYxjGMIxhGKNijIoxKsaoGKNijIoxKsaoGKNijIoxasaoGaNmjJoxasaoGaNmjJoxasaoGcMyhmUMyxiWMSxjWMawjGEZwzKGZQzHGI4xHGM4xnCM4RjDMYZjDMcYjjE8Y3jG8IzhGcMzhmcMzxieMTxjeMYIjBEYIzBGYIzAGIExAmMExgiMETJG9+mHKcWUZsowVTFVM2WZckx5phhDMYZiDMUYijEUYyjGUIyhGEMxhmIMzRgc54rjXHGcK45zxXGuOM4Vx7niOFcc54rjV3H8Ko5fxfGrOH4Vx6/iqFUctYqjVnHUKo5axbGqOFYVx6riaFQcjYqjUXE0Ko5GxdGoOBoVR6PiaFQcjYqjUXE0Ko5GxdGoOBoVR6PiaFQceYrjTXG8KY43xfGmON4Ux5vieFMcb4rjTXG8KY43xfGmON4Ux5vmONIcR5rjSIf68XCGsfFge7m9Zebi7N2WZAxneMMZ3rCHGEManD54v73cEGOQqZGxyDhkPDLLMSPGdUxvHDErFFuh2ArEvAKxjhGxjgExnELHgJhGMZxPx4BYjWIBxRpkWmQiMGGBDJoTcEVDhQyaE3B5Ay5vQHNCM2ZkCh0jUwhoaMeAWItiuFkBNyvgZgXcrICbFXCzwhrF1ii2RjFct2YxZmRMx8iYBle0wQ1ucIMbXOuOATGDYrjwDfpBg37Q4C406ORNM2ZAQYMRWAVLj3ELGtyCBregwS1ocAsaXNsG17bBtW1xOVtczhaXs8XlbHE5W1zOFr21Y0CsQjFczhaXs8XlbNHDOwbELIrhqncMiDkUw/3oGBDzKIbB0zEgFlAMd6HFXWhxF1oMhDaOGRgTYcwSF3GJjrNEbcv1mAEvqoOix4i4wtQYmzEjtkRMCxHTQkSfjOiTEVcj4mrEJRpm+Shg+QBv+VBg+VBg+VBg+QBv+QBv6+pr+HTEf5AOrrvPRl/D56VSD48xO8f8oYfH1DvHTHrYrdPHN78e9/RLUuqxO8fYnWPczjFu5xi/c4z/4xjayOrg/Or0nI4NbmBewOr0NRaD+Is7/MBKD2nnHO+wV77/hNv/m9CTcWuHVyw7Ot1cp5/rDKVOm4XmOosG2TmD7JxBdmTQiz0m7+asdPuMLFrp5qx0c1YW1fk5K/2clX4ftUUr/ZyVxRFhzsowZ2WYszLsg1m0cuSX7I8lK6eddq7TzXX6uc6RlcUA4cDYp7NoSDFApp3FlSnGwrSzuDLFWJh2Fg0qxsLs/IqxMO0sWlmMhWln0cpiLMwudDEWpp1FK4uxMO2cxSxaOdpx3umSldNOO9fp5jr9XOfIyqLrscvt01m0suhI086ilcW/JMUYYN+fs3KvkUVD3Nz+FWNh2lnELMbCtLNoUDEWZqdQjIVpZ9HKYixMO2cxi1aO1pLXsGTltNPOdbq5Tj/XObKyuKm8mft0Fq0sxsK0s2hlMRaK3sVeNWdlMRamnUUri1427SxaWVQ3u9Cz89tLbdHLirEw7SxiFmNh2llcmWIsFK1k60pWTjvtXKeb6/RznSMri8vFy7RPZ9HKYixMO4tWFmOhuG+8X3NWFmNh2lm0shgL086ilUV1xViYdhatLMbCtLNoZfEvSdGT2YPnrJzdhdnJjzHTp2it8xcH2uQvU3WVvw7qqJopy5RjyjMVMpW/9tWeqRB0+tC/xhdOa3yzFPFdVpz09O8TUtFGq05Su5LFrFtdemhGD5MlZpG/OOsox5RnKmTKJYtdDS83e4aN7Bl+e+VqhWIKxRSKaRTTKKZRzKCYQTGDYhWKVShWoViNYjWK1ShmUcyimEUxh2IOxRyKeRTzKOZRLKBYg0yLzHLMgLYlaluh2ArFVii2RrE1iq1RLKJYRDF41+oseohFD7HoIRY9xKKHWPQQix5i0UMseohFD7HoIRY9xKKHWPQQix5i0UMseohFD7HoIRY9xKKHWPQQix5i0UMseohFD7HoIRY9xAYUCyiGvmMbFGtQDL3KolfZ1ZgBBcl3vtmcf/q4GZKKWVSpVeZk+L3e06uL34c0s0No+FnteaFqH03VnCa7j012H5vsPjbZHTb9eXt1+7llKst8Xs/UoLLMbj27lqgs83k9c/bsWp+/3H262Z5fXX5miXaK7aVtathOsVltu5Zrp9he2j5j2z5+5Xkeu9dfZD6vx+6hx87PbpdJO8X20jY1bKfYWNvXmAZ7mfF3NDknjnoebQcdw7cydAoyubykoxRTminDVMVUzZRlyjHlmconLRMYIzBG0FQ0ux4maLvzDJ/spJJ29DCWHi4LD2tdekhfwtU1Dl+NHj7539n11cHV+bub2/+enz2+ujwT5vbf0vN0+IE3Zp+8v7q7Bm77Lxh3s/2PjBt+/03Y4ZfgZODlFgAfDLZ8ury76H+bLhG9DT3xMOH35IMBO1E97iDXYw5yCW8gE9YgOOD01BfbwRfuvz/5x8G7zkEevj/J5BfNwam+Of2iTc0yNavUrFMTU/MyNd+m5jA136Xm+9T8kJofU/NTao5S83Nq/paaX1LzKjWvU3Ocmr+n5k1qfk3Nb6l5OzT3mmTavaPUPvrh5nxz8zHRR0I/fP3x6vpyIO+vb9Oz/ijQ//+IJNwMUUl0Cpueft70P9N1d/H+/Ow/1Hm7PX+XOp82+X9pJJDmenv5YSCfLE+7YDw/36Qxa1C+BuXrifKn65HCR4cw7hDGHU7HHY7H/SQ2PjoCHUeg42g6sSOY2NFY3zHoOAYdx1M7jsfjfhPZx83F5vT66pIW8ff+B4upo/+NvbN/po6ljHi0PN3kAc+XE6Rny3ddPj89Pbu8TcIrEe7o66tNev54jbBrgX22Hit4vEYz1qDtpQx6/nJixnCcVFonlS/HKp9/O5F+8O3vm2vaTVnsx4do4iGszCGY9OxwrPzeYYq4598VTTKW4gF2IHW01CEzfPBDp5ocZype1dQh4vfX5OSPj9DwIzH8q6OPd5cfNtd3F+ebO9L8y1RzTRb+Akv9Cnzr1WReT16NQuqVDBv0aeVBuU07Qn986to9eg3zfc3bcAzbcIyzOZbZPDzmsP7q+A8Te3wMm/T8zTSo3oA/v5EoevpmFCjPf5sG0m+TQIIAfCsqn72dRMFbmeWzIRthAGLmSblRHjxs+s8BaXnas9tEPXy5ubjYyLKaUFGspCNLEn+bxbvMusnZNj97cHiVH36/+fRpk73y4vd3ib73411qf6L21212ri1vx72f08P7v3y8SspebT+QZfdfb+5oJ8Cq+z9/pCHLTPx8s4WpNIFWqZ/37dXlVVrpL2lq8uRJNyvhnvbzAXGyUp48O7o4+4ASx1OFX/YqRtv7gmRGDwczq4VCRiNjkKmQqZGxyDhkPDIBmQaZFpklMmtkIjBqgQxOQeEUFE5B4RQUTkHhFBROAWO+UjgFhVNQOAWFU1ArZHA+CuejcT4a56NxPhrno3E+GuejcT4a56NxPhrno3E+GuejcT4a56NxPhrnE9J80pGzOxdeD0fOgeiPnD1BR86eTEfORPVHzkGuP3IOcunIOZDpyDkIDkfOgRow3l1epWPtQPQYPUEYPZkwEtVjDHI9xiCXMAYyYQyCA0ZPPd1cfDq7vtlcvqOMcPJxONPucVvKWP4oY/mjjOWPMpY/ylj+KGNzRX1HGaYqpmqmLFOMERgj30zpfyuXKcWUZsowVTFVM2WZckx5pgK978LXoxZfj1p8PWrx9SjeCHAWX486fD3q8PWow9ejDl+P4u2AnoEx+BIU7w04h6868RJBz4ACfKGJ1wt6BsTwhSZePOgZEMMXmnglwTl8benw5aTDV5B4c8HhzQWHNxcc3lxweHPB4c0F53DnHO6cw51zuHMOd86lnRuVrLqdZa6FHh5T7RwDPdnzXDXAW42V5BoryTVWkhusKDZYUWywothgRbHBimKD9dUGK6INXjQweNHA4FdXBovhDRbDG/zqyuCXWgbvyRif7yd1VM2UZcox5ZlK8enx+oLH6wsery94vL7g8fqCx+sLHq8veLy+4PH6gm8qFKtQrEKxGsVqFKtRzKKYRTGLYg7FHIo5FPMo5lHMo1hAsYBiAcUaFGuRSQ71NVr9x5dreQqjHrpynr+ojPBF5cqUHlaFh+tm9HAwyiycSHTMCT5Mjtcdw6TsujvdCNN9Xrs+PR8Wof/dH2aG731ubhbqy8wMIds/oW6L3XbSbeNaVPVbxbJ5R0EW/4zYxQorxNFUmybx15QN0jSp/cwf7e58qckShZup0AEUOsAaxeKYgTHwV87jHRiPd2A83oHxLVqAF2J8a8YMKMAwxNsxHm/HeLodQ3PuTor0GCMNL8B4vADj8QKMxwswHi/AeLwA4/ECjMcLMB4vwPi2GTMwpsExGGlti2Itii1RbIliSxRbodgKxVa4TjZf3Owoy5T7JrmVGbnV1L32EiKdTqn/A4JMmcsAeJzFV3twVNUZP4/LPrK52U0CIRLCXbLLuuwSEm+AYJTN3TzwETcESG2iVALKymsgmMAUa0mw41jHKpnaqYKtRLGVapXdcx1djOjOdGq1HYeM0w74KEmrjtUqobbq+Ex/59wIdspf/acbft/vO+f7ne9859xzdw/JQtKpzWAHSCUxtBn4m66Vkkvhl9quSiOY0wrtwiJTsiidaeY0nx0NGv5kQCshgwAjfthGYC3AlaXE0krEd+usHOgmh7Y5tNmhzjrrWQivJHWTea3Enlluym67oNAclOzxynaxuKbOSnq1YnK10hWT1Q6LjjoVTsksxeQyp9duaXVGNTndiSlxQ52RDKMdBCygFzgCnAFcqL6Y1ABDwCSgqZbUDQD7gGFgXGpVNk+dP1mhBRAJqLUHsFMBjAlg7T2aF2vPKOvXPNgVD1kBHNTcRNMKBNlqHEUSbreqSrkdX6hYROebKiBmzTaPaZztJxcSAx1UlFWoCBFNTVPOkqWOY8eqzbFkgUbIBMA0olESdUbZ0YXmmefRpvwr4qdU9vIv7MB0zMa/tP2lppUM8E9JB8BIhmdJHmBkO/+IDAAM8iOi+iI5ET9iFxSZAegnSBAYBDgZhqWqbQFSP2GXlsn07wh/sRo3JmoXOY4dKDc7ktP5G6jnJf4KCRGD/xU8B/w7MA4ef4G/SHRV58O2P2AOYr5DkB/iu8l8hH/BbyYm+DDfQyqU7FVR5MzzqojGzGQBf4TfoiR9fAdZBN7KtwjTCI7wh+V55O/bXp+s730RmGEe4+/yLWQ6VG9BNdPwH+PbSA0gV5Kzvbo5lCzkOSwzh20xUCMlB5W1+CsCiTDfr/ggKUPsON9LZoAf5beKGUZ+hH+iZB/LLJjvIZwYSbZeZOaTXv6QPCH8Q+z4h2q2f9mRpSZJRviPSC3AsKlvwnsTXoCfhncaj+k0Hs1pPJrTqOI0Di3hHyDyATQ1/BTp5a+TIeAgfA0pdwvs4FHlhKPmUf59fgt2IjCCvaPo3WN7i2Rlt4iSUiW7Rb7gjcf4CbICYCj+pHwjt4/wu9VShuzyCjngj8JbiK37nvMsMPBm+QyO8UF+q9qJvWoHMs+hifPPf6AGT9qFxeYAnn4nmtth9wGjwASgQdaJNXSStQCHvMMu8pv+EX6NGnyFKKozjvHLsfTL1W5dLmZUqZovm3I0v6iYYz4nHVJNCTG1Is0laoyVI7wN52cFbxc3GKh9pUBeObDdXtpg1o7wdrUX7cIIOd2i9ALlLBde51w12wXFspIWJYwLT5Hqjk+9kjxmT59pGjinDWq1dbCE1+Px1ePR1OM9qVMPw7QDJTj9N3BTrcgkPcAwkAE0PGMTchPP2CTjqsfPl2C5S8gkwPFsl5AzAL5q+EWkEdgHPA+MA9NUbw/A0F+LGXpghwCGjDVoB2AtoAcYBIaBPHAGcJPjvBrzVENdCzsIZIAxQMOzWoA6FiBWwoPkSw8hBhlg+60GOkAG6AAb4APawLSBwECxx1o8b4FpbZZmoTRRmPoeb6930MtrvZa3w8sD3qCX5Sbzwt1QB7JKXA11r6XeS32W4iX1Q64hNzueLKTFZAyYADg5TgNoBdAKWLfz44mxxESCH0+NpSZS/PipsVMTp/jx6rHqiWpupSoazPq1dDsdoPuoZtAa2khXUG0t384H+D6uGbyGN+IsaD2+Xt+gj9f6LF+Hjwd8QR8b8g37Mr68b9Q3LePKu0Zd464zrmkdrh5Xr2vQNeQadrkMd4270W25tDPJZvY6NnUYNgMwMgg7pLyAiuRhR1V7SLV7YHtV24LtUF4ItlZ6QAi5XoNuEHYIkDrZDsHWyjYQwrf7q+jrhR0CGHvVml1VG7bCLBAOhhkJ0zNhOhoeD7NMOB9m+WQDO6mqPIkqT6oqT2LkSTX3SeSFB4RQ7QmlOwHdCaU7AZ30ztfXA9urPAu2Q3kh2FrpsRMiVO9PzmT3I+Na2IPAGMBJDWwjsF21DKlg98Na7IB94QL84LMDIoLvSFCVQ3Mcmq3IvmCWuTbpxwXlIDAGcCJbBtAoW5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AR+IsFfwZ/cdDeGmAf3Ah/XthK9sHeuAn+EqF3bYa+bT/8JUN7PAB76E/BXyr43/C3A3wa/tLAZ+DvdeCz8JcOPgd/rwefh78M8AX4ewP4Ivxlgi/B3xvBX8FfFvgy/L0J/B/4ywZfgb83g6/CXw74a/j7I/A38JcLvgZ//wv8Lfzlgb+Dv7eAr8NfPvgG/L1ARBPRoICIJWLBW4l4Ih4UMi8wL4C3MW9l3gqKmLcxbwNvZz7AfADsZL7LfBe8Q7GoWAa7WAnLgvewr2PTQRX7TrYEVLPvZd8LatgPsx8HH2Q/zX4a7GM/w34GfIz9LPtZ0MS2s+3g4+wR9ghoZjvYDvCX7FfYr4D97FfZHvAJ9gR7AnyS7WV7QYtyTMWAT6lkqj/iZhKJO8RlGK/LYGtWv+Jo5Qq4Csc7N2H0sgDugQcEScgINWEgrISLiCESiTQik8gh8okiopgoIyqJ3cQeYi+xj9hPHCQOE0eILuIYcYI4RQxAHzICPQjxcB+y7EWf9Qsz2gF4crcIPksEXx8cj/MX2hXC87P/gfRbweP8yfwN6eswehRZUbUY3hoinkRtfd1cgLJJ2QxYWHIV8hwD0HfgnuP7KBZTAX5GJRtGDNx6Jxf3cOuZ3FpnBeRbDe/cels9/D83M9oMr5Zti8eElOwlYZ5kH7TFwoCo9zy01stgGsyCG+AWuAsWwX2wQtCEgtASRsJGuIk4IplIJ7KIXKKA2EmUEOVEFVFD1BENRBNxgDhEtBEdxFHiONFL9BGDxDAxSowRE8RFYoqYIa4Rc8RtYp5YIpZJQDKkktSTZtJBekgvmUpmkNkwPvFIPsLNDdKtcLQ9IKmBqYG+zaWSnTCtQekkh6dyOVjayKWMQwLLJPkAfR6mgB6BHIol7RD/RUk+xHyTSyFlPjce41LqZaoKpj0kjJ2pBsoF8S0SGDVS+zmY+iHHn7ZS6RAeobjx1g2qAaY/41Lqa1xKfkTSweVIvZ2bLUDpCDkP08sUHCdSsRyG/B5PiZ76CUq/wKUSLYL/FKWtKJVzKfM3SDZEyZeF54nDOI0fnMDpgf5jSQ6kP8vB1AeRrv439yyMjKBOJG9CmJ8inXwcPXsW5c5Ljqc/8cksaBVL+XxRSkKb5vutaOizddB/HwNe5kvMUZDIfIMZBKnIz6azsGmAN7M21g5yWBfrBrnsu9h3gbewjWwjyGf3sR8DL7Afhz73rWgc9+bVcRyYlGRzK10k1DV5Hlps8eP2lsR5YpK4TEwTs8QN4hZxl1gk7hMrJE0qSC1pJG2km4wjk8l0MovMJQvInWQJWU5WkTVkHdlANpEH/NdnYGsCayuf57GWWOPD4HjhqeX1Twk0aQHPdmKU+Gpqou+/PIYsx/gsr0/9nu3E6PE1MXy2sXw9pViKyyCqje5Q9eBXdqzUr1BegFaVJ7F0mUv9VtIS1/OE3vezaF3rswizmm5ufcRvvZqfPXq2rPkhN2YiHmY+T1+T6eated0Oh2fLmgU/dGur6cO+7eHjl4YumwjlK0iVFgBvWRvbpoea9WkgZx4jpHMBT3Vv0ZqfQd/83JqfW/Nrx5r5cfnz9DWabt6aJ9asGWDWPPFsWDM/g0S5kOTDCC7BMCdQWu7DUDk+DD+LRc7ypUb/rfVxgGXl8E3YU/zeynofzI9gBM5o/xedjOBWLL0dkI74YJ4PjeqPbsFoAjhIChCNNeC/eBqKNtpD0ENJQNmxUm9cXj4XIcdZ7KlaLK98X15CGiAt4rZZa+Z3rovswny2LFsYNZ9CKTbuFvBmLD0fgMdnLfiZBPR2GHED48anMwEchgIwWMrbhNjOX3w2Q6Av99EHgdsD4KbgaUjaKHplPfhpAC+7SKnx8vK9PXEHrTTM8OsNKF0KeBbXTKOPEvJZTTdv2ev2QWPvSzxjli34P95nKLF234r5gxMBfuWcz3MIHoJPeW5o3UDw2VNAAzHHMD9U7/NARC6C0Uo4hdYuBJ+K1tKpiz6MWMrzpKtRitYuBC/IS/IAYdDObQmKMgW/Pi2ShqKNqRD0cBKjPLa+1BuXV/D6rRi3Wp9suM/2yzFAWsTtD9hnU+lIZixO4HUkYJp8XkHoE0kEZ2FaDoxYXJhlZ2E8z/ly4WF+l7/Q56K8+LhCqKEczNrwdD9W0+d8MJ3psyq/fhn9VxKH2ZDY2ykhaIP3rGt60Ijrwa/sWKk3Lq+QyzzG8xwmGx6N4HPqAdIibttp2dzubyvgd39XIFyOEI2TQLFur9EPIacf0T8GCfRP6J+AZHoack1B66E7FL2KXpCGdh+9Du3DSUdcfrX25gb3XkQl6NnWHLZPQm7fhhlCVeAEt/f4KZJx+8roQjVNg2rQC24QrtdUKbdHS6te/uoz4uV5bzXl8y+Cp5j1+Q7By89i3o2PwFEEuxr3cvty8ZESP8MmRMjzPko+UuX9lzDnhL3nx0ccvEfDxk7+aaUPFkaACPYbv6VjMO7lL2L/DUxD0Iaflw+iB4weKzte6o3LK+QyhfE84ctRGDWcCvDyAdKikfZmvfyj7gkOtkfS7+3GjVPeDsT+S/QQZTCdgzLEb+INjhDbGsxl30ohIFYecOnDOpTmoXSnSFq2Mg2IB6e4FGJOBqVZ5RD8vzux/yJuDz0PYQ/6ULvSgHFoWEfJwzwNkvmhB0l+3QdvkJd/SgKWzCTfBE0kh8wDNPR5hUBOvp38Y6Ai/5SsAmbyQ+SHgI38MPkRYCf/nGwALvJjZDNwk5+AfiNGclZyFsRtExfocwE3q83trOTmTrg3AMbgNQEvrr1ybYFrP9y7oNy8N2fZXOvh/NIyH4QQMFoioI0SenjB8TIBx5KEB15eeKXCKwNe2fDKg1chvHbBqxReFfCqhhccIxCw5XFxJ9EMLzjOIaD3IGAL5MbcBPfWKj7/3se9z/+wBaV9XN8vYPxTSPlgxe8pPjVgcFrAf4Onp1GKxl/CLrPVfINzqMNgXs5MAeZzr8A4OETzpdD+eDcoBr63Qvm+7jR4lJMHNvuuKI1OPihBb4uZtyX/rUYJm5Nfgt7fKwVHwTSKnZ6GEjxZDTDQeuJgH9ENZggjiuRfCzp4kjpcjSlvPiMxJR/HnMOiE/wkCnzOFIuE/CjbffGQwG3jZwOe8vvv/Fo85D/rj6et65/1O48iEB5ZD/My8HNlOBySNtpfWQ9+/w0o9cblhbksI/pJRL+WUiUPF4NqwyXkNbn21PxautmY8om/cxN63Ln1lBqmYN9JjcKWuftpbI3kIbKN7CCPksfJXrKPHCSHyVFyjJwgL5JT5Ax5jZwjb5Pz5BK5DDt6htu3HGQ39edpcpO7qVvRbuqmjXZTk78HT91uaiqe8sL0I0i2l4V0icMjmE+juZT8CYI/jdKv+2QjY3y7oyV/4suXDkf/7Qhp33XrBvuuX/aTLXjK6zAgFXQYkAbZyy2yr9tvj7cHcW5FJRVgrI44mIQRG7bTG7YEGfASnyA+CRKITxGfAsnEp4lPgxRo958FqcTniM+BNOKLxBfB64i/Iv4KpBNfJr4MXk/0El8DGcQZ4h9AJvFd4rsgC+0PfxPaH57PKlkdeIENY63g7ayN9YB3s29h80El+2723aCKrWQrwfvYZrYZVLNfYL8A3s9FGyRY2yVgIS8EnBq2A1uh2vyZWgb03ndRIKfNvaG56XyN6PQW7k3SLeb8mOUMpmcuApzaRv3h/F4NveD5i5RX+t3tLe8av1epvGv5i5V3dJvLO/oql3cU+pE4Ygam+2Hf/8YNTgV4TO9HQSmKpfUwPYLSSck1boTPnVMC4SPQD7uZP17FgysS7oytBQ4PAKJfkPwLTJclC4jmFkp/jqUIw5RybzMgDpPcOSV+6QLzU5iOMVGI8sMoR+791WuSXozye+i/xxH+JfTUCsJ0rsk2iSSZZKo4bghe4P+LxobdKJ2UVKzB3X74a2upP754Pb1kEuFReZnGtbQXnXYyidJrDM29nQRjqgxoCdlkNggn30e+HxhhPFUL+4o95B5gI+vJvcBONpL7gIv8S/IvQRT5SfKTwEN+hvwSiKa+Sp0AaZJRWO4MyYuSF0HmY+D4Rmjpt+DFRaDcKvh9eK1wAw54KeClhZcRXnCkzZ2ZRsTBKxle6fDKglcuvArgBccnBBzTEHBMwe3+ImrgVQevBng1wesAvA7Bqw1eHfA6Cq/j8OqFVx+8BuE1DK9ReI3BawJeF+E1Ba8ZeF2D1xy84EiEgOMQbh2BWAZoEZFk4KWEF4z7STO8HPDywMsLr1R4ZUBrnuPqjE/BXjiaIlZuS84g+PSahSE8aKbLUE2XcfNeiKabtqL/JqO0bA3uFjA+/Bn+v3Asx6X719JumltprKEZRIneLEP7Cw/RmT5K4b88nkFP5SFMJvZfZk3OVW7VXDuEozLi4WUuDQLP+eCQ0r2ovEeQZvB0L/VgLUUtQZItUQNSUsDNJax/s59oJJqJFqKVaCc6iW6ihzhJ9BNDMPY6S4wTF4hLxBXiKnGduEncIRaIe8QDkiRlpJo0kFbSRcaQiWQamUnmkPlkEVlMlpGV5G5o4XvJfeR+8iB5mDxCdpHHyBPkKXKAPE2OkOfI8+QkeZmcJmfJG+Qt8i65SN4nVyiaUlBaykjZKDcVRyVT6VQWlUsVUDupEqqcqqJqqDo4ZmiiDlCHqDaqgzpKHad6qT5qEI7GRqkxOBq4SE1RM9Q1ao66Tc1TS9QyDWiGVtJ62kw7aA/tpVPpDDqbzqML6V10KV1BV9O1dD3dSDfTLXQr3U530rD+YU/SD0esZ9B7/BfoS/QVGO9cp2/Sd+gF+h6NdMqNrIlOdPbjoVcffshw8MOep0UeUXjgMfDcZF08dl09BbbxzNjDJmXGabZQxs3OZa2euczFnmp4cTte+GgX+KeCl6187mW3w8vy6+zCzjB+JR2dv8JFKGu7W/U+mN8ZK+xeQDvJ8LeDQe96GoE/vxNY7aMUdqHxK/j8m8tofxVRhc4iy/c9Rd7HeB5EHBy+p4Q9urwk/G6KoxhPXvJTvplXYX0fcX54D+OzhJUL26Us7EZA+86FHXhHMdn43Qj8XHLthjA6y0PYMY/hcTkFPLZvAd/dIezc5Pe3VWL4HF8N0lqU8rs10K47frcDv5fTT/5Q4G2yDcFCrjyaPWAwZgOi9S5S11upX7+y4HrA5cTyEso4H1AuHMbLhcMh6BaTbbNeVr12HspwkBNRuPrgdJALKbn3SLhVFs5iOU1xMnL7lLm1b26XMHfGHycrHMWANiC8NSek9zBYLA2kWY+h1k6jWz3n8XWAX9d8vOvi3Kp8JWgHvlV5X75Pcm3yUdbzuR2S3Nnc5m2X/Gku+XbZydbK+DRZzlZL8lqypa3qYnusa3Xm+mmxkVV5Xjs1vVqibasvNPO+fdxG4XVO2gEo6RU0dnmF07fIPLKQ3EWWkhVkNVlL1pONZDPZQraS7WQn2U32kCfJfnKIPEOeJcfJC+Ql8gp5lbxO3iTvkAvkPfIBRVIySk0ZKCvlomKoRCqNyqRyqHyqiCqmyqhKaje1h9pL7aP2Uwepw9QRqos6Rp2gTlED1GlqhDpHnacmqcvUNDVL3aBuUXepReo+tULTtILW0kbaRrvpODqZTqez6Fy6gN5Jl9DldBVdQ9fRDXQTfYA+RLfRHfRR+jjdC2OOQRhxjNJj9AR9kZ6iZ+hr9Bx9m56nl+hlCZAwEqVELzFLHBKPxCtJlWTAUV6epFCyS1IqqZBUS2ol9ZJGSbOkRdIqaZd0SrolPZKTkn7JkOSM5KxkXHJBcklyRXJVcl1yU3JHsiC5J3nAkIyMUTMGxsq4mBgmkUljMpkcJp8pYoqZMqaS2c3sYfYy+5j9zEHmMHOE6WKOMSeYU8wAc5oZYc4x55lJ5jIzzcwyN5hbzF1mkbnPrEhpqUKqlRqlNqlbGidNlqZLs6S50gLpTmmJtFxaJa2R1kkbpE3StbeOhf3G+Dsq7VgUx+9bRju3+LcL8Xiej1SDPNXvizOF6DEGixVzgz8ljCn6MT712FP4yU78F0IUmPz5WFzavj5HYVyDl7TEVwr+WbT/ZPU0wJNY7jeE2FizVnZewixftIyfHyW8L4m++wfi1tPwOuFHiA/zUF78nnYlJjmKqwPfuBbeZTrmk1zYCY+9icS/Ief3ttLt9eUNCTOI1ZEITWDZBRr+LT00cuHfLBTw/Jt22NtWfm8EYtz8vgJ0IiB3hJdUIP5ob6zw5jnj44bv7fLTz6NhnmRLwd8+RiOyoO1Cs43tAmsF62zeVwrM5kOx8Mdnz4EaC6LVwLIHShhQp4E6DKLVAB0GwTySJQSUdLNxZLBvjrCQTzL8HxerZMErF/7NfaWE6/FL4FUOryqIr4H3umCzmZtNn0cQf0gRhGDpfFvET4LEPRN/PgH6jhd/mhH+BjE/axXkKd4D5aKnun14YR63OfhTft6L53MKewo/ORJv07z8B3yUgmzYDK7QUvGStmOU/LMBEYTwzhY/bhlA7wU3YRI2Yp6jMyB33L9iNIJOAiII3NvxZ0gEfhFQ8DH4LCP2XUDeV+H9DD5biZc3FAx5E6sjMZqAsgs0WG8jvLvt8pXRr2/B5oBxbn5eeWZ97jye7kJ4vkfK8aVBdmzj+nk0zJNsKZjdop3RwduFZvvaBd4K1tm8rxR87tiM+MYW/vjsOVBjQTxJQNmDSBhQp6FEEIE6DIJ5JEsIKOkzGUEoshVqQCvKuQhis3vYKT1lphyUh/JSqVQGlU3lUYXULqqUqqCqqVqqnmqkmqkWqpVqpzqpbqqHOkn1U0PUGeosNU5doC5RV6ir1HXqJnWHWqDuUQ9okpbRatpAW2kXHUMn0ml0Jp1D59NFdDFdRlfSu+k99F56H72fPkgfpo/QXfQx+gR9ih7gztCmz9Hn6Un6Mj1Nz9I36Fv0XXqRvk+vSGiJQqKVGCU2iVsSJ0mWpEuyJLmSAslOSYmkXFIlqZHUSRokTZIDkkOSNkmH5KjkuKRX0icZlAxLRiVjkgnJRcmUZEZyTTInuS2ZlyxJlhnAMIyS0TNmxsF4GC+TymQw2UweU8jsYkqZCqaaqWXqmUammWlhWpl2ppPpZnqYk0w/M8ScYc4y48wF5hJzhbnKXGduMneYBeYe80BKSmVStdQgtUpd0hhpojRNminNkeZLi6TF0jJppXS3dI90r3SfdL/0oPSw9Ii0S3pMekJ6SjogPS0dgbHgeemk9LJ0WjorvSG9Jb0rXZTel67IaJlCppUZZTaZWxYnS5aly7JkubIC2U5ZiaxcViWrkdXJGmRNsgOyQ7I2WYfsqOy4rFfWJxuUDctGZWOyCdlF2ZRsRnZNNie7LZuXLcmW5UDOyJVyvdwsd8g9cq88VZ4hz5bnyQvlu+Sl8gp5tbxWXi9vlDfLW+St8nZ5p7xb3iM/Ke+XD8nPyM/Kx+UX5JfkV+RX5dflN+V35Avye/IHay2R9xXoRGq+l/c7qZr/1il6611YMzyCUr6PPu3zRYJP5k9tNIjwcWD+E8U5Dy+jtG59XsJ7oXUb8sG9Mfas4JHSMP47sZKeQRh+rYtZjxeeuhtcA/xT+EyPn97OY3rgucVhz6Ky8N/3+f1RTM5igbNmrbxDWLlQL4NWBFejxEmspAYMj3wp74cfegLoeW3f8z3Fvze7gkbJv0cr5HiPgNYWV706L8kCgmlfXn6jVaz2BU+OS8X3wjcwPFZHft4e096m8TaftQj43o3oxfQp0PPSNmLlncX+y+sKtQW/3jzXV2t+epjE9INHOGqftgN7PSFu5E93cCGaJl/ufv1mp0+rovrfLvyW/QYAwGfnW/cbmG6Fds23I3H/oHkC/iHQD/i3dxBiew+5Xb9a7VesXkTtQUSfouUSs7cQ6gvHi9WXaD1uV38XXG+bjWDFv7XD7x3h4lcSWg4p7B1ZjV8JIX4lQQO8NwEKHIDXIXi1BXv3E4D1mFc45QSsS/HvGboQjtuV/spf+d74KZgqpv2+bsif3hDIfZPvvKxx3Tjvlx5L3i9h7xeZ13NUjK37mqN/no/yxcONdO/7auPBLeSz3VJZ0VkTu6DNDghfHnwScm13KbavBnGLXa2xki3V2FbbzatnN7gUPjs59ATtZKu6e3asG5fahk4/KQYt6KubN55quR+9bra3zb70VLTZ9VK8Om32pWeyzQZK/Sy02Zf+INrsS34xXOHWWlZA3NX8JG1zLff1X9F+KmsLSkvolnUXgFSfCJTgXc9Xj7nVY+khaZu0Q3pUelzaK+2TDkqHpaPSMemE9KJ0SjojvSadk96WzkuXpMsyIGNkSpleZpY5ZB6ZV5Yqy5Bly/JkhbJdslJZhaxaViurlzXKmmUtslZZu6xT1i3rkZ2U9cuGZGdkZ2XjsguyS7Irsquy67KbsjuyBdk92QM5KZfJ1XKD3Cp3yWPkifI0eaY8R54vL5IXy8vklfLd8j3yvfJ98v3yg/LD8iPyLvkx+Qn5KfmA/LR8RH5Ofl4+Kb8sn5bPym/Ib8nvyhfl9+UrClqhUGgVRoVN4VbEKZIV6YosRa6iQLFTUaIoV1QpahR1igZFk+KA4pCiTdGhOKo4ruhV9EGbGYbj2jHFhOKiYkoxo7immFPcVswrlhTLLGAZVsnqWTPrYD2sl01lM9hsNo8tZHexpWwFW83WsvVsI9vMtrCtbDvbyXazPexJtp8dYs+wZ9lx9gJ7ib3CXmWvszfZO+wCe499oCSVMqVaaVBalS5ljDJRmabMVOYo85VFymJlmbJSuVu5R7lXuU+5X3lQeVh5RNmlPKY8oTylHFCeVo4ozynPKyeVl5XTylnlDeUt5V3lovK+ckVFqxQqrcqosqncqjhVsipdlaXKVRWodqpKVOWqKlWNqk7VoGpSHVAdUrWpOlRHVcdVvao+1aBqWDWqGlNNqC6qplQzqmuqOdVt1bxqSbWsBmpGrVTr1Wa1Q+1Re9Wp6gx1tjpPXajepS5VV6ir1bXqenWjulndom5Vt6s71d3qHvVJdb96SH1GfVY9rr6gvqS+or6qvq6+qb6jXlDfUz/QkBqZRq0xaKwalyZGk6hJ02RqcjT5miJNsaZMU6nZrdmj2avZp9mvOag5rDmi6dIc05zQnNIMaE5rRjTnNOc1k5rLmmnNrOaG5pbmrmZRc1+zoqW1Cq1Wa9TatG5tnDZZm67N0uZqC7Q7tSXacm2VtkZbp23QNmkPaA9p27Qd2qPa49pebZ92UDusHdWOaSe0F7VT2hntNe2c9rZ2XrukXdYBHaNT6vQ6s86h8+i8ulRdhi5bl6cr1O3SleoqdNW6Wl29rlHXrGvRteradZ26bl2P7qSuXzek496IR/Ncwrck+PVFfp9SDDbnErASzO/Fwvc4+X3vkufJv1U0j8H1WC6JGCW+0pkYPBUo+dXxWQwuF6Hk5XQFyBlIiX9HA//miBjlUnCaR8z9ccgZyFNMS7wOz/ngwFoQ5iKxM/3xPRAPexA3h4+nsIOu1Qfz++iC5H4DkxPBwrtpW7GQQMoqEcoZzD6xc5hF9Zkeam0KPDfWPLYXRIA3tuTakG2pZFutLmRK4fsE+3wwfwKiHyW/5yPGVyK/07ADfQi/N+g2BpeIyPkYKIXdvLcFWLrm9zq3kHvItsTnzu9DwiUJ1JKwY8mK6XbDEvFfaxF4BtYRxlP4dooIT94zCHwe+OyZ11IQz9COlagdK5GYnDsx/hdFKNuxErVzJxaLagnZpKQYKFbriOfvV6IejgNuybzlr2mpO5jNS4p99b51nn/QPWyRz96Eb10VYWV/TfebW+oNt6mPeyw912ujPzJwfkPY38DXSwb66hnSgPA9ep4nv2aMvoYm5HheOFt3jZKPqIVVW/SdtbWeZXK1FQsroJMBPI8Jmvfx7MZ4YlaHn0BMnuPO9A1idaHbfAiUDzPRGSriNt+Ncl/eFCVfokbhpGGA2u/k6rO8ZvxWke9g+hwKrnmhHmMwfYrU0doOVF9t3hDOP/avdxLI6BkatjG0Jk2gNWknWpN2oTVpL1qTTkZr0m9Da9LvgM+b6JPYOcjfoAfpbwWchTxG/yP9E+E8ZBMA2Io0IaxIc6cZMLCWCNAGaNAB70cBBY5DmXoh3AevQcB9Q4EAo/AaAxLAnUx2EV5T8JoB3Ko6AeaA3xf3RNO4EGhCT4Nzw2cjswE3e5cCVtd1NetOjuY0hZ8ZTQIF/Yu1fQF2xTcV3wzYHfADkKT4oeKn4A2Kn8FayUO1UoBqpWjd3GW9X+6bnd97MrL6Zjp7tiDt01k2vh5yQP4mrSD09fq93FdpHmMdb2aNnjsh9OmpwVD3m2y2hQZbI3i87Sz4usDT1FoCdfKoNh9sb8GTsfHgK/NPo00HrlNvRdvrV4WfnLYD11SfVm2/tE7b9ZvU9mbLsZ396t4teYqns2y4xVx6iizm1avn3IB2u93Shh4JNGyxHT95yX37I3rRuebPqkWFuhfxcXuwYBHL0+WHcAlfG94ksER5sCU2wVI9fq/Apf8q5ODfohphi+qDI/inquaDSuwAUvRVvoPgJJgCM2hW4Zm1hKAlfLI9RbB4+unsGYLvbn0t9ASBo6knWfvr4/unt/YD90m+Vmr/JfSNc+7tEnRWkV+9E/RPAGFpM8/AtAMoKQuTzmQxuUwBs5MpYcqZKqaGqWMamCbmAHOIaWM6mKPMcaaX6WMGmWFmlBljJpiLzBQzw1xj5pjbzDyzxCxLgZSRKqV6qVnqkHqkXmmqNEOaLc2TFkp3SUulFdJqaa20XtoobZa2SFul7dJOabe0R3pS2i8dkp6RnpWOSy9IL0mvSK9Kr0tvSu9IF6T3pA9kpEwmU8sMMqvMJYuRJcrSZJmyHFm+rEhWLCuTVcp2y/bI9sr2yfbLDsoOy47IumTHZCdkp2QDstOyEdk52XnZpOyybFo2K7shuyW7K1uU3ZetyGm5Qq6VG+U2uVseJ0+Wp8uz5LnyAvlOeYm8XF4lr5HXyRvkTfID8kPyNnmH/Kj8uLxX3icflA/LR+Vj8gn5RfmUfEZ+TT4nvy2fly/JlxVAwSiUCr3CrHAoPAqvIlWRochW5CkKFbsUpYoKRbWiVlGvaFQ0K1oUrYp2RaeiW9GjOKnoVwwpzijOKsYVFxSXFFcUVxXXFTcVdxQLinuKByzJylg1a2CtrIuNYRPZNDaTzWHz2SK2mC1jK9nd7B52L7uP3c8eZA+zR9gu9hh7gj3FDrCn2RH2HHuenWQvs9PsLHuDvcXeZRfZ++yKklYqlFqlUWlTupVxymRlujJLmassUO5UlijLlVXKGmWdskHZpDygPKRsU3YojyqPK3uVfcpB5bByVDmmnFBeVE4pZ5TXlHPK28p55ZJyWQVUjEqp0qvMKofKo/KqUlUZqmxVnqpQtUtVqqpQVatqVfWqRlWzqkXVqmpXdaq6VT2qk6p+1ZDqjOqsalx1QXVJdUV1VXVddVN1R7Wguqd6oCbVMrVabVBb1S51jDpRnabOVOeo89VF6mJ1mbpSvVu9R71XvU+9X31QfVh9RN2lPqY+oT6lHlCfVo+oz6nPqyfVl9XT6ln1DfUt9V31ovq+ekVDaxQarcaosWncmjhNsiZdk6XJ1RRodmpKNOWaKk2Npk7ToGnSHNAc0rRpOjRHNcc1vZo+zaBmWDOqGdNMaC5qpjQzmmuaOc1tzbxmSbOsBVpGq9TqtWatQ+vRerWp2gxttjZPW6jdpS3VVmirtbXaem2jtlnbom3Vtms7td3aHu1Jbb92SHtGe1Y7rr2gvaS9or2qva69qb2jXdDe0z7QkTqZTq0z6Kw6ly5Gl6hL02XqcnT5uiJdsa5MV6nbrduj26vbp9uvO6g7rDui69Id053QndIN6E7rRnTndOd1k7rLumndrO6G7pburm5Rd1+3oqf1Cr1Wb9Tb9G59nD5Zn67P0ufqC/Q79SX6cn2VvkZfp2/QN+kP6A/p2/Qd+qP64/pefZ9+UD+sH9WP6Sf0F/VT+hn9Nf2c/rZ+Xr+kXw4DYUyYMkwfZg5zhHnCvGGpYRlh2WF5YYVhu8JKwyrCqsNqw+rDGsOaw1rCWsPawzrDusN6wk6G9YcNhZ0JOxs2HnYh7FLYlbCrYdfDbobdCVsIuxf2wEAaZAa1wWCwGlyGGEOiIc2Qacgx5BuKDMWGMkOlYbdhj2GvYZ9hv+Gg4bDhiKHLcMxwwnDKMGA4bRgxnDOcN0waLhumDbOGG4ZbhruGRcN9w0o4Ha4I14Ybw23h7vC48OTw9PCs8NzwgvCd4SXh5eFV4TXhdeEN4U3hB8IPhbeFd4QfDT8e3hveFz4YPhw+Gj4WPhF+MXwqfCb8Wvhc+O3w+fCl8GUjMDJGpVFvNBsdRo/Ra0w1ZhizjXnGQuMuY6mxwlhtrDXWGxuNzcYWY6ux3dhp7Db2GE8a+41DxjPGs8Zx4wXjJeMV41XjdeNN4x3jgvGe8YGJNMlMapPBZDW5TDGmRFOaKdOUY8o3FZmKTWWmStNu0x7TXtM+037TQdNh0xFTl+mY6YTplGnAdNo0YjpnOm+aNF02TZtmTTdMt0x3TYum+6YVM21WmLVmo9lmdpvjzMnmdHOWOddcYN5pLjGXm6vMNeY6c4O5yXzAfMjcZu4wHzUfN/ea+8yD5mHzqHnMPLG2Tst/n3WE+4YA5UXwIFpdLOJhDs+/mStBq53CW+05CM/vm0CnKlH7EYY/n+/bKD3GUyIa/iS/VIThzw5EJyk9nOO+H08Oc6mwxpvB93YIP+vDwF5xbR2Y3IVoarjvx/NvHBN3fJR8KYRz+AoRPdp9AIoRT/7kvxGfbH5w5cp+Ll8u5XUiyIzDXl8pcI0JZ0OJwYUcT2IGcfajQZx5DWAw3cJ9SV2Aq31lx2G+XvhSi8FgmcsR3OJSYWeTjOMpnEKG9Czg+XMSFhH/BkyfLyLKKysn1+FxGDvrQBTGzlkkbqxUrloRX5tiMI3enedrmRbeo+ckwfG8BfI2gMOQEuYCjnCpsLsHSYvDvN0K9bhZ2IisZQrV6bcxe9vlszfhLEm9r0XwsGD5/OlhO3yaF1oKDv8G5fi9AAv8KqZbJyrRDKrZjyPMSfQsv7MgG2mbt64pX40LdoJS3AYEzZAIP+GrR1LPtTi+dvA6kvQi/ItcKuxMQW2T9jzMXC0Fv1+Jl4pYQvXykKtHv3o5h+TENdyK4HegvJqCaxVKxWnyC6iW+e8/3OBzEST5EiDkqNVI/41LGXQ+AONGpduHni3nUinaNSypQfphUC6YZ8DblJ+tYtIS/404jCHOyRu2brzFIW9D3PF5HgFG5SI6kZdD7TSwFDhPCX9GQffKl9e1OzFfJ+KpxDxJ6C2Uh8VaDbEH1X4zlxIrnA2ABdSiqzGZj3GlJpuQz3H5LJn8LuJwKqAsqL0QB1Za/WXDWyI4hOztkyjHW+Dt67xfPbJhniffG7rgiHv1PDd+f5YNWUs/Xy+Y9vhWX+5rs8KuN34P6X5k1XzZVzD7xKwUT4U2m8bJSZxHeaFUODfmFMIsCZZfudYXLCE8Vmv8GSAChk+P++QXtH0bcTjm63+pVkQz5dMev5dN8BgHUK3xuxr53VjI9kAcwnciuNnX3snZh/fA6lkluei/wJcKJ08DZA/dPgl5XZFfwrT6z0iGPh8s9O9exOe9CHMJaeAOpodTPjnhf309Dv7NGbTrje81eKmIm8iT8Gdp70blyvVxk6CdX3QPanGJvtonSpHk/EnSF5FUfGRl9NWpYMn1SBKkecH/o1iC7xHwOAePcALjHMH71SOZb5BvRL1qw6qWhNMRc318hBbEnx6Tz8dXfB/00LNaj+QJVDvLiE+Xj0aQBPlGohGrwRif/ySG+NbkS3lbokZQWoKeOiPEYA6k2wbU9rnU4HuKz12IFmoR5TzWsu6sjCM7HEf+YRqVhUsvcG0fWmCrf4QG/zu+Fq25EGUkl9J13F4/qhLxj0Dy5/FeWsQr8u3LjWiUKyOc1XGp4HlQvnw8zNejn7fHPJsAl3D5isV15DzfMyIP8CsuF9izj/h7Y7wH4WHYX3M87z68u6oTKPM40vm4PwxreRrpmaM5h3SOrJeP8HkLFIMDozvokcZRXDGNZJ5eizDfi/QQQoyHw7wOeXvD4SC9zC0uXz+4jSs77Fmm18WBl5AGMpCcYrEiToPFJFDznN7GBB1yGtOj9KNIb+9E9vwpVN4eweY52/gMSt+P8HxbEOsNG33eDMarXC3/ObJYLJ4MBSbbkeS70bP8uyPYKfXCuaBicen3ec37bAPa8/RaeTN8uQjP5mB2PuJrp6KRRujwVvjwz662x3HxtrxpGOPpN7a6xdUXHBmNrPoZ6BvHN2/zfhHLFvjgz8JefnzVz2xljIPzwe2H98PCmBrD4zDv0/h+U/BRDTyM/otarrAL/rbPPv0jMYT5mc8z4/MPgpzYOcliqRD5ZPnqFE/9YiQsxWcbxFJBYwEp39tK+nzS0vm+p4R+BCsjT8Og83X5d6pwfQo0gwEwP1eTGzzFR2p+GsPSwLE87hX9vARfrnJfKQRLQHnxXhrv9QRJbvAwX16RGZX0tdxJYAdhIApC0eDNQAdywS+BF/wa3AGXwX+Dh+AKISNk4JeEivCAm0QCkQceEC8QpYSB+BOigvAQ7yXqiRjiE8QskSGpkXQR3ZKXmWriZeaDzBj5fsWiYpl8kQUsICdYCeshX2YT2UTyV+zr2HTyFvsWNp+8zb6NfRt5h30n+27yP9lK9r3kAvthtplcZD/NtlEk285+kZKxX2FPUmrlx5Qfo7j1GYIsQusz3Ne0udPruC8gZYIcwO3ZIIT9Gq8PYaVobbVqc9/q2uJOJApkQS0XCmtNTZuUlgAkfYn+yROXmkRSczKTa/tTHp+On+zeMK5G9nBjT1QjoZdt8yuNT97aaJAN6sAxcALw3yq+9JhK9yzogkK6aECaINd2MD0tNf1kbZ5GO9uOozeHbJDfZfDgGbaMJ+0vskEeKBLsqBm9efUkfPiTthC+tTQLniP0Uj5Kjb9a/ZpkrR30o5bAvyf3tLSDV0srvHdoBPsF79D/2LTyLLUICdoT1gNOggHA7YIkwVWCeQ1Yy5PVon8kue+xRpIb7/Je78dbnogf31gmEsnESURhuwCfjkj7lbWJR1ehS/74I4SNJQ+Mhaafola9vRbP+3WunBS2c/PpqKXttEZ6zVdznpoCU2CFoJ/ZWt3edsq9A7lTsAHu1MyhpzB+DaXF4vFJ6GV4cj3rxmUIEk2A60+RhT6OMtPCrvoDQqsceIxlflpsVYLeLuL6Q+7dHhfEzBIyQv3M1/R26ujJx4Sr73u8Ojm/9CpHn6ulf7VleOmZiHhxbT3dEe6qpK+9iNZXB6+1CNZXZ3/oEavPJz8LHuGlZ8YjvPSa9QgvvWY9wkvPPcK6On5Wxqz+ffCzMUZ9tmV+7Y4p8R6xTugRj4ELT8kq/tZi6ect+km0jtfyLNMflgd4UjvcCOF0nFdjn9pq3k/vbjNcO0/nnrFVCV87O798On+t7N/y1dEf6i4svE6f9r1U/i3q6d4RtSrra3Ffk3+reW3tTvLV2/M9RrwuiLTaHUOATGsASsr6/HSd56frPD9d5/npOmKn65gvmqfMM+Zr5jnzbfO8ecm8bAEWxqK06C1mi8PisXgtqZYMS7Ylz1Jo2WUptVRYqi21lnpLo6XZ0mJptbRbOi3dlh7LSUu/ZchyxnLWMm65YLlkuWK5arluuWm5Y1mw3LM8sJJWmVVtNVitVpc1xppoTbNmWnOs+dYia7G1zFpp3W3dY91r3Wfdbz1oPWw9Yu2yHrOesJ6yDlhPW0es56znrZPWy9Zp66z1hvWW9a510XrfuhJBRygitBHGCFuEOyIuIjkiPSIrIjeiIGJnRElEeURVRE1EXURDRFPEgYhDEW0RHRFHI45H9Eb0RQxGDEeMRoxFTERcjJiKmIm4FjEXcTtiPmIpYtkGbIxNadPbzDaHzWPz2lJtGbZsW56t0LbLVmqrsFXbam31tkZbs63F1mprt3Xaum09tpO2ftuQ7YztrG3cdsF2yXbFdtV23XbTdse2YLtne2An7TK72m6wW+0ue4w90Z5mz7Tn2PPtRfZie5m90r7bvse+177Pvt9+0H7YfsTeZT9mP2E/ZR+wn7aP2M/Zz9sn7Zft0/ZZ+w37Lftd+6L9vn3FQTsUDq3D6LA53I44R7Ij3ZHlyHUUOHY6ShzljipHjaPO0eBochxwHHK0OTocRx3HHb2OPsegY9gx6hhzTDguOqYcM45rjjnHbce8Y8mx7AROxql06p1mp8PpcXqdqc4MZ7Yzz1no3OUsdVY4q521znpno7PZ2eJsdbY7O53dzh7nSWe/c8h5xnnWOe684LzkvOK86rzuvOm841xw3nM+cJEumUvtMrisLpcrxpXoSnNlunJc+a4iV7GrzFXp2u3a49rr2ufa7zroOuw64upyHXOdcJ1yDbhOu0Zc51znXZOuy65p16zrhuuW665r0XXftRJJRyoitZHGSFukOzIuMjkyPTIrMjeyIHJnZElkeWRVZE1kXWRDZFPkgchDkW2RHZFHI49H9kb2RQ5GDkeORo5FTkRejJyKnIm8FjkXeTtyPnIpctkN3Ixb6da7zW6H2+P2ulPdGe5sd5670L3LXequcFe7a9317kZ3s7vF3epud3e6u9097pPufveQ+4z7rHvcfcF9yX3FfdV93X3Tfce94L7nfhBFRsmi1FGGKGuUKyomKjEqLSozKicqP6ooqjiqLKoyanfUnqi9Ufui9kcdjDocdSSqK+pY1ImoU1EDUaejRqLORZ2Pmoy6HDUdNRt1I+pW1N2oxaj7USse2qPwaD1Gj83j9sR5kj3pnixPrqfAs9NT4in3VHlqPHWeBk+T54DnkKfN0+E56jnu6fX0eQY9w55Rz5hnwnPRM+WZ8VzzzHlue+Y9S57laBDNRCuj9dHmaEe0J9obnRqdEZ0dnRddGL0rujS6Iro6uja6Proxujm6Jbo1uj26M7o7uif6ZHR/9FD0meiz0ePRF6IvRV+Jvhp9Pfpm9J3oheh70Q9iyBhZjDrGEGONccXExCTGpMVkxuTE5McUxRTHlMVUxuyO2ROzN2ZfzP6YgzGHY47EdMUcizkRcypmIOZ0zEjMuZjzMZMxl2OmY2ZjbsTcirkbsxhzP2Yllo5VxGpjjbG2WHdsXGxybHpsVmxubEHsztiS2PLYqtia2LrYhtim2AOxh2LbYjtij8Yej+2N7YsdjB2OHY0di52IvRg7FTsTey12LvZ27HzsUuxyHIhj4pRx+jhznCPOE+eNS43LiMuOy4srjNsVVxpXEVcdVxtXH9cY1xzXEtca1x7XGdcd1xN3Mq4/bijuTNzZuPG4C3GX4q7EXY27Hncz7k7cQty9uAcwiJPFq+MN8dZ4V3xMfGJ8WnxmfE58fnxRfHF8WXxl/O74PfF74/fF748/GH84/kh8V/yx+BPxp+IH4k/Hj8Sfiz8fPxl/OX46fjb+Rvyt+Lvxi/H341e8tFfh1XqNXpvX7Y3zJnvTvVneXG+Bd6e3xFvurfLWeOu8Dd4m7wHvIW+bt8N71Hvc2+vt8w56h72j3jHvhPeid8o7473mnfPe9s57l7zLCSCBSVAm6BPMCY4ET4I3ITUhIyE7IS+hMGFXQmlCRUJ1Qm1CfUJjQnNCS0JrQntCZ0J3Qk/CyYT+hKGEMwlnE8YTLiRcSriScDXhesLNhDsJCwn3Eh4kkomyRHWiIdGa6EqMSUxMTEvMTMxJzE8sSixOLEusTNyduCdxb+K+xP2JBxMPJx5J7Eo8lngi8VTiQOLpxJHEc4nnEycTLydOJ84m3ki8lXg3cTHxfuJKEp2kSNImGZNsSe6kuKTkpPSkrKTcpIKknUklSeVJVUk1SXVJDUlNSQeSDiW1JXUkHU06ntSb1Jc0mDScNJo0ljSRdDFpKmkm6VrSXNLtpPmkpaTlZJDMJCuT9cnmZEeyJ9mbnJqckZydnJdcmLwruTS5Irk6uTa5PrkxuTm5Jbk1uT25M7k7uSf5ZHJ/8lDymeSzyePJF5IvJV9Jvpp8Pflm8p3kheR7yQ9SyBRZijrFkGJNcaXEpCSmpKVkpuSk5KcUpRSnlKVUpuxO2ZOyN2Vfyv6UgymHU46kdKUcSzmRciplIOV0ykjKuZTzKZMpl1OmU2ZTbqTcSrmbsphyP2UllU5VpGpTjam2VHdqXGpyanpqVmpuakHqztSS1PLUqtSa1LrUhtSm1AOph1LbUjtSj6YeT+1N7UsdTB1OHU0dS51IvZg6lTqTei11LvV26nzqUuryDrCD2aHcod9h3uHY4dnh3ZG6I2NH9o68HYU7du0o3VGxo3pH7Y76HY07mne07Gjd0b6jc0f3jh44NqmWcjNmgEvp7/lgydcw+G8xWIPBf4LBl3wwVeiDpTU+mDFj9GNYvvcxuAyj/zRG/0OM5xcw+l9i+f6TCFyP0Zdi+I9iMMafTsDwgz6YTMbgHIzm1xj+/ZjMezGab2HwdzB4EoPfjPHBeX4Ao5nA4HYsr7dj+FYMPozBsRg9xpOmMTz+7FWMZg+GvxPcTqjPiuAx/fvZUhcGfzu4jeH14of/LxH8RzeHp7XBbRi3gc3imU9i+JTgeNyuqH/EYCMGj2I28DsMf0OEHmt3uK0yf4PJQ2JwG0b/Daxc08FtG4fxcpG/EcFjbYH+CcbnRHB6SobJjPkKvO1sFk+/AyvXZzCaTgyP+SLq98HxtAHDn8fwmL+iT2J83rxJ/N7gPClaBP96TJ40TOe1wfG4ziUZGP1uTIeYv6X+WwT/XyL4ZRH8RHA8nSyCf6MPxv087t8kuB4w/+bXF8S+Mp76AQZj/YUkEoOlGB/cZ5aIPFuEyZ+K4bF6x30dY8HwVRj/PIz/5zGar2AwXvaXMTzWL0sx+2c+h9FcwWwAa6e4DxHzA370xRh/3Dbw9ojZOd6mmL/E5O/DZO7A6F+HwZit4v0m/VsMxto4icUVuP5JrI7wvtWvvYwHx0vfiuU1jJUF7xfwNngQo8HbuJitYj6fvo7R/F8M1mHyV2P4ez5YMeCD5ZjepF/1wbKfYrJhNkl/HHt2BHv2KEaPxT8SzJfSDkyeOQz2BLcBOg7jifsNrCzUTkyGAoxPJgZvtu/GbJsuDy4bHqf5yWwPXl/UrzAYkw2vC9k8VpbYV5ZTislG/wumK7H+Dpcf90tYf0EtYPhQYiSsD/KLMd6D4bHYhsR8fij69GvLm+xDQ+lrcLxfX4n787sYHvMbfrFcE8YH8yH4mILG2imNjzvE2jsWD/vVl1i9iOkT7xN/jpUF99VfDl52ArNbyQUMnsJgPH7AY/terCxYLOenZzyGxMaDNOZLqT8LrgdR+H9hMDY2wetC8vcYDd6fYv6E/n8YHuv38Xib/juMBut//fQ2LCLnjzE+4Rge8wN+8f9IcBiP5wm8frOC17UYTOPjeny8hsUSuG37jVu/jvF5QcQO9wbnQ8sxebDY0s9v4Pg3i8BhGP0HMfybsLww2/CzvZ8Hh8kYETyDwfgYHItz6B0Y/kUMbsD0gMuG9QsUFu9RWL/mF6O+JAL/NQbjcwKYf6bweA/3G5g81EcwGqxO6cTgNoaPm0hsTCf5/ivLxmBjVQYb+zPY2Aq3KzwOx+eI8DkKGqs7Gosx6DMYjMWWuB3iz+Jtlsb7cTyu/j8YHpsbEZvDoajgduhnS3hd47aHz6etYDJgduLX9vH+4n+wsrxTxFbx8uJzYlh5adyPbXaOK4R5Lb/2iM1lUQeD64c+EBz28/OLwfn4zZ9gvpfE+jW/PuXnwfPC2yA+d+qnz+9tD96vn8XGqvgcml9/97jxuI3dFMHPi+A3Oy+nwPDYeNZvPjCE+Te8bxKbf/OL8dSbo/ebxxOZf6MwOyHxuVOR8fVm8aJzbvjcWtXm6HE8PoePt/fN4rdrTk8M79fH/S44nn69CP1NETxmz3gf5DdmEcNvZT7wVAj0WMyP+9VQ8FSUCL7llfn4xfbfFMGLzKuEgt/smC4k/O9E8Ni8Jb7GhMdyfnisnxKbn3zceAkWf+JrPaL4bZovFZ1HxX1gRXCZ/dah8LgC69fE+lOJQgSPzcHSuRgemzOkfhYcj88/S76E4b8uwgfP990YffgW8Nj4i35PcHo8ztxKf0r9JjieZkXoe0Xw/yPCp1GEHpu7pip9MInNJYr1myHNHYnN0eWK0P9MhF4kXz97wPmM+2CxeezHjt+kPxSbu37ceDH/syU85pP94jfMh/jN8eJzU9hYFe9b8f4I96V++f4Iw2O+jv4FhsfnWLC2ILb/wa++Qpn7WsLg34jQYHOPfvsccBhvm5g8JL7nAYuXyHMYvCAiw3dE4PEQ5J8IAb6GwQ8w28PXBW5hMD7f8h8YjMdFeAwjshYgxf0/tq5HHQ9uJzQef+J+cjE43s9n4nM4+BxRV3AaXE4xGLcxMRifV6SxMpIfwvC4PFj/7hcb4LEKtq5EzQbXlV9MIjKvIjbWw/UgGq/i4+i9wfF0BAZjdovPq2Aw9y2kZ+o7EmqX2kVZoNyE4hcK7kt+NLz0gHufE3DfXuHeQyEv0HMQquFS8t/oCQi/j0ufv5ny/M2U52+mPH8z5fmbKc/fTHn+ZsrzN1Oev5ny/M2U52+mPH8z5TG/mfJL5hS3J4T7jjEOS8o4mEJfTpb8AME/XU/jR4/RkAMcDEY4mEEwPRIyT4Bg5UY0OE/6LxD+U+ufxWHqCxxMfGUjPPlGJPMLG/HBaXBYjI+f/CI8/eSxIz7x62Ex2fB8cd3ieD8Y4ymm883iJWXS+mD5iuJ/gPC8Tq4jPnc2qmu/uvsl9+xm8Jvj4yebnx2K4YPXrz89ymtDery9+NmYKJ7j+Qr0WQguQO0F5UXz9UigfFUb2m0ItkT/BSrXpwLsE2uPovj/QPjfBuC/jPBfW28//vbmk03MDv3s9gSCBxBNF3r2BCrLv6Cy/HrjegylfvE2gtmVSFvzx4vQYzYTEl5U51gdiekcs5Ot2flW8MH5i/UdeLnEbNJfP8HxYn5V8naU13sQfhThJwLqWgTv18eJtCO8vMybURnfthFPCuGJifW2JPki4vNVRHMP4ckAGiwvyd8i+O9RvmqUr3UjHyImv1/f93GE/zTi+QLi+a6AZ+8jeegAefB6R8+S6FlpLQdLGhHNHkSzD8HvQPCfBLa74H2Tnw38E8L/GMnvRvInP4rvYmSojAaEfy/CfxjJ9kMk288Q/OcI/gSi+WtE8w0EGxHsXs/TT853I/z71sPUMKIZQ7AOwXYkZzeS8ySiT0b0WRysyOJsXobatewmh2cWkG5RXhKUlwzpiuHb2iAq1yji04j4tCCaW4hmET2L7E2C7I1B+qFfWO/H/Pu14P3UZv0DbntSO0fDyy8aT4bic/ziEw4ObJsh+fx3o7K/b6M2okA+duO6EOMvPYpoehEeyUb+dL38Yn3QZvGhxEjiscf21LV4Hxocv2n+Ym18EeFXEP9IxD8pkA8WyxUgOykJ4P8rBP8Gwe9C8Hs3bO+i9eLzaaHEqGJ9olgfJzaWYSSoXesCfJ3I2FBMt2Ll9YORrgikK+pzCP5yAM8QxnRi47uQ6L+PaH6I8LEI/zoEOxGcgGg+hGj+AuH/EeF/tJFu/fL9LYIJBP8EPfsvCP46gr8TannF6ouMQXDahjS4nB9BPD++3teJ9stismkQHBHQ7j6Anv1zBPcheBjRIJshd29oDyHA5L+hsvznepjqQDTHETyD4LmAZ1FcB94TANMI1gbgxXSI6yEewa9Hef0nyut3AW1WbDyF2hqh27DsYmP5IgSXbQhjbQqvU6oB4Q+st2fcVmkzgj3ry+4ngwPB3gCbF5GHUSJ/YkZwJYL3IFiBYCPi8wnE57PoWTQeJPjxINIJxft81I4o1I5oxIdEfGgrgmMQjOhJXoe/QHx+hfBIHrIsAA6h3YXSLsRsVWzc4T++w/ItRzQ1iOZlRPPPSIbjSIa+jdq+nzx30bP319uqaHlR2wGo7dAvIvwP1tf7VnTip4d/Rnz+dUM7F9FPSH5exJ+LjmVwPOYHROcSRefKXrlP39Lc2qbH6duD3775NzH8K/Mn34jizEeKLbdrvm7z83h4bIzJLzYGEZs3EMGHNP+D5RvSHB0eEyL5hXkYfO5CFI/8eQB+83N6m8SHZA94/T762GTTY6utzAeK0YvOEwb3vf70yN42gcf4bGXuNwT89vmxzdnDZv2Yn/1jNrl9eKwd4Ta/WT+86flSX72EhBeLl8T8lR895pc23Z8+Dnxwe3j8/DeX79bWxR4H3td/bX7uKHi/+fjXHR5Df4HNY28fHtODGD6EcjEy5GcC5q4fN17c/2D+ZLP+SmQ9RSxewvMS3XuAz1+J4cXaNQb7+2ofHzz+wetINN7YAiw6ngoBDmUeKZS5rycJ+8+l++pXdK4ylHrE6kWK9CMJOQ4X4xkK7OcnQ4DFbGmzcEgxWwgxof/8fHAfJdrGRfcCBW8jeN8hFveKj6eCj69DmHd9ht9MIVvIVii3FHBfggHAAy8vhFPhPQNe2RDOg5rohDBBltN5KD3LvZEjYNpQ2reKecvhvMOAessloCRf1vZq+7SD2mHtqHZMO6G9qJ3Szmivaee0t7Xz2iXtsg7oGJ1Sp9eZdQ6dR+fVpeoydNm6PF2hbpeuVFehq9bV6up1jbpmXYuuVdeu69R163p0J3X9uiHdGd1Z3bjugu6S7oruqu667qbujm5Bd0/3QE/qZXq13qC36l36GH2iPk2fqc/R5+uL9MX6Mn2lfrd+j36vfp9+v/6g/rD+iL5Lf0x/Qn9KP6A/rR/Rn9Of10/qL+un9bP6G/pb+rv6Rf19/UoYHaYI04YZw2xh7rC4sOSw9LCssNywgrCdYSVh5WFVYTVhdWENYU1hB8IOhbWFdYQdDTse1hvWFzYYNhw2GjYWNhF2MWwqbCbsWthc2O2w+bClsGUDMDAGpUFvMBscBo/Ba0g1ZBiyDXmGQsMuQ6mhwlBtqDXUGxoNzYYWQ6uh3dBp6Db0GE4a+g1DhjOGs4ZxwwXDJcMVw1XDdcNNwx3DguGe4UE4GS4LV4cbwq3hrvCY8MTwtPDM8Jzw/PCi8OLwsvDK8N3he8L3hu8L3x9+MPxw+JHwrvBj4SfCT4UPhJ8OHwk/F34+fDL8cvh0+Gz4jfBb4XfDF8Pvh68YaaPCqDUajTaj2xhnTDamG7OMucYC405jibHcWGWsMdYZG4xNxgPGQ8Y2Y4fxqPG4sdfYZxw0DhtHjWPGCeNF45RxxnjNOGe8bZw3LhmXTcDEmJQmvclscpg8Jq8p1ZRhyjblmQpNu0ylpgpTtanWVG9qNDWbWkytpnZTp6nb1GM6aeo3DZnOmM6axk0XTJdMV0xXTddNN013TAume6YHZtIsM6vNBrPV7DLHmBPNaeZMc44531xkLjaXmSvNu817zHvN+8z7zQfNh81HzF3mY+YT5lPmAfNp84j5nPm8edJ82TxtnjXfMN8y3zUvmu+bVyy0RWHRWowWm8VtibMkW9ItWZZcS4Flp6XEUm6pstRY6iwNlibLAcshS5ulw3LUctzSa+mzDFqGLaOWMcuE5aJlyjJjuWaZs9y2zFuWLMtWYGWsSqvearY6rB6r15pqzbBmW/OshdZd1lJrhbXaWmuttzZam60t1lZru7XT2m3tsZ609luHrGesZ63j1gvWS9Yr1qvW69ab1jvWBes964MIMkIWoY4wRFgjXBExEYkRaRGZETkR+RFFEcURZRGVEbsj9kTsjdgXsT/iYMThiCMRXRHHIk5EnIoYiDgdMRJxLuJ8xGTE5YjpiNmIGxG3Iu5GLEbcj1ix0TaFTWsz2mw2ty3OlmxLt2XZcm0Ftp22Elu5rcpWY6uzNdiabAdsh2xttg7bUdtxW6+tzzZoG7aN2sZsE7aLtinbjO2abc522zZvW7It24GdsSvtervZ7rB77F57qj3Dnm3Psxfad9lL7RX2anutvd7eaG+2t9hb7e32Tnu3vcd+0t5vH7KfsZ+1j9sv2C/Zr9iv2q/bb9rv2Bfs9+wPHKRD5lA7DA6rw+WIcSQ60hyZjhxHvqPIUewoc1Q6djv2OPY69jn2Ow46DjuOOLocxxwnHKccA47TjhHHOcd5x6TjsmPaMeu44bjluOtYdNx3rDhpp8KpdRqdNqfbGedMdqY7s5y5zgLnTmeJs9xZ5axx1jkbnE3OA85DzjZnh/Oo87iz19nnHHQOO0edY84J50XnlHPGec0557ztnHcuOZddwMW4lC69y+xyuDwuryvVleHKduW5Cl27XKWuCle1q9ZV72p0NbtaXK2udlenq9vV4zrp6ncNuc64zrrGXRdcl1xXXFdd1103XXdcC657rgeRZKQsUh1piLRGuiJjIhMj0yIzI3Mi8yOLIosjyyIrI3dH7oncG7kvcn/kwcjDkUciuyKPRZ6IPBU5EHk6ciTyXOT5yMnIy5HTkbORNyJvRf7/yq4FKq+rSt///ve/oWmMEREjk4n0f7/f78f9H6UxUkzTrBgZksFIKWJMETEixRQjCzGlGaQZggwiMjTDipTSLMwgRowxjTFSTGOGYSjSNGLMUIxMjDQTMUPmnH1v+M+9l7R1ufYFP767z2ufffY5++T2+kM3H7r90JKaUa9Wr1Nnqzeo1Wqj2q72qsPqhHqTukC9TV2oLlaXqveoK9XV6v3qevVBdbO6Vd2h7lb3qvvVg+ph9Sn1WfWo+qJ6Qj2tnlHPqufVC+pFDaVhNWs0mZr1mo0arcascWr8mqgmpdms2aLZrinS7NaUafZqqjQ1mjpNg6ZJ06Jp03RqejTHNAOaE5qTmtOac5oxzSXNpOay5qpmTnNDc0tzR0trM7RrtVnaHG2uVq+1at3aoJbT5mnztVu1O7S7tCXacm2Fdp+2VntA26g9pD2sbdd2aY9q+7THtUPaEe0Z7XntBe24dkp7RXtNe117U3tbu6RjdKt163TZug06tc6os+u8urAuodukK9Bt0xXqinWluj26Sl21br+uXndQ16xr1XXounW9un7doG5Yd0p3Vjequ6ib0E3rZnSzunndgm5RT+lZ/Rp9pn69fqNeqzfrnXq/PqpP6Tfrt+i364v0u/Vl+r36Kn2Nvk7foG/St+jb9J36Hv0x/YD+hP6k/rT+nH5Mf0k/qb+sv6qf09/Q39LfMdCGDMNaQ5Yhx5Br0BusBrchaOAMeYZ8w1bDDsMuQ4mh3FBh2GeoNRwwNBoOGQ4b2g1dhqOGPsNxw5BhxHDGcN5wwTBumDJcMVwzXDfcNNw2LBkZ42rjOmO2cYNRbTQa7UavMWxMGDcZC4zbjIXGYmOpcY+x0lht3G+sNx40NhtbjR3GbmOvsd84aBw2njKeNY4aLxonjNPGGeOscd64YFw0USbWtMaUaVpv2mjSmswmp8lvippSps2mLabtpiLTblOZaa+pylRjqjM1mJpMLaY2U6epx3TMNGA6YTppOm06ZxozXTJNmi6brprmTDdMt0x3zLQ5w7zWnGXOMeea9War2W0OmjlznjnfvNW8w7zLXGIuN1eY95lrzQfMjeZD5sPmdnOX+ai5z3zcPGQeMZ8xnzdfMI+bp8xXzNfM1803zbfNSxbGstqyzpJt2WBRW4wWu8VrCVsSlk2WAss2S6Gl2FJq2WOptFRb9lvqLQctzZZWS4el29Jr6bcMWoYtpyxnLaOWi5YJy7RlxjJrmbcsWBatlJW1rrFmWtdbN1q1VrPVafVbo9aUdbN1i3W7tci621pm3WutstZY66wN1iZri7XN2mntsR6zDlhPWE9aT1vPWcesl6yT1svWq9Y56w3rLesdG23LsK21ZdlybLk2vc1qc9uCNs6WZ8u3bbXtsO2yldjKbRW2fbZa2wFbo+2Q7bCt3dZlO2rrsx23DdlGbGds520XbOO2KdsV2zXbddtN223bkp2xr7avs2fbN9jVdqPdbvfaw/aEfZO9wL7NXmgvtpfa99gr7dX2/fZ6+0F7s73V3mHvtvfa++2D9mH7KftZ+6j9on3CPm2fsc/a5+0L9kUH5WAdaxyZjvWOjQ6tw+xwOvyOqCPl2OzY4tjuKHLsdpQ59jqqHDWOOkeDo8nR4mhzdDp6HMccA44TjpOO045zjjHHJcek47LjqmPOccNxy3HHSTsznGudWc4cZ65T77Q63c6gk3PmOfOdW507nLucJc5yZ4Vzn7PWecDZ6DzkPOxsd3Y5jzr7nMedQ84R5xnneecF57hzynnFec153XnTedu55GJcq13rXNmuDS61y+iyu7yusCvh2uQqcG1zFbqKXaWuPa5KV7Vrv6veddDV7Gp1dbi6Xb2uftega9h1ynXWNeq66JpwTbtmXLOuedeCa9FNuVn3Gneme717o1vrNrudbr876k65N7u3uLe7i9y73WXuve4qd427zt3gbnK3uNvcne4e9zH3gPuE+6T7tPuce8x9yT3pvuy+6p5z33Dfct/x0J4Mz1pPlifHk+vRe6wetyfo4Tx5nnzPVs8Ozy5PiafcU+HZ56n1HPA0eg55DnvaPV2eo54+z3HPkGfEc8Zz3nPBM+6Z8lzxXPNc99z03PYseRnvau86b7Z3g1ftNXrtXq837E14N3kLvNu8hd5ib6l3j7fSW+3d7633HvQ2e1u9Hd5ub6+33zvoHfae8p71jnoveie8094Z76x33rvgXfRRPta3xpfpW+/b6NP6zD6nz++L+lK+zb4tvu2+It9uX5lvr6/KV+Or8zX4mnwtvjZfp6/Hd8w34DvhO+k77TvnG/Nd8k36Lvuu+uZ8N3y3fHf8tD/Dv9af5c/x5/r1fqvf7Q/6OX+eP9+/1b/Dv8tf4i/3V/j3+Wv9B/yN/kP+w/52f5f/qL/Pf9w/5B/xn/Gf91/wj/un/Ff81/zX/Tf9t/1LASawOrAukB3YEFAHjAF7wBsIBxKBTYGCwLZAYaA4UBrYE6gMVAf2B+oDBwPNgdZAR6A70BvoDwwGhgOnAmcDo4GLgYnAdGAmMBuYDywEFoNUkA2uCWYG1wc3BrVBc9AZ9AejwVRwc3BLcHuwKLg7WBbcG6wK1gTrgg3BpmBLsC3YGewJHgsOBE8ETwZPB88Fx4KXgpPBy8GrwbngjeCt4J0QHcoIrQ1lhXJCuSF9yBpyh4IhLpQXyg9tDe0I7QqVhMpDFaF9odrQgVBj6FDocKg91BU6GuoLHQ8NhUZCZ0LnQxdC46Gp0JXQtdD10M3Q7dBSmAmvDq8LZ4c3hNVhY9ge9obD4UR4U7ggvC1cGC4Ol4b3hCvD1eH94frwwXBzuDXcEe4O94b7w4Ph4fCp8NnwaPhieCI8HZ4Jz4bnwwvhxQgVYSNrIpmR9ZGNEW3EHHFG/JFoJBXZHNkS2R4piuyOlEX2RqoiNZG6SEOkKdISaYt0RnoixyIDkRORk5HTkXORscilyGTkcuRqZC5yI3IrcidKRzOia6NZ0ZxoblQftUbd0WCUi+ZF86Nbozuiu6Il0fJoRXRftDZ6INoYPRQ9HG2PdkWPRvuix6ND0ZHomej56IXoeHQqeiV6LXo9ejN6O7oUY2KrY+ti2bENMXXMGLPHvLFwLBHbFCuIbYsVxopjpbE9scpYdWx/rD52MNYca411xLpjvbH+2GBsOHYqdjY2GrsYm4hNx2Zis7H52EJskaM4llvDZXLruY2cljNzTs7PRbkUt5nbwm3nirjdXBm3l6viarg6roFr4lq4Nq6T6+GOcQPcCe4kd5o7x41xl7hJ7jJ3lZvjbnC3uDtxOp4RXxvPiufEc+P6uDXujgfjXDwvnh/fGt8R3xUviZfHK+L74rXxA/HG+KH44Xh7vCt+NN4XPx4fio/Ez8TPxy/Ex+NT8Svxa/Hr8Zvx2/GlBJNYnViXyE5sSKgTxoQ94U2EE4nEpkRBYluiMFGcKE3sSVQmqhP7E/WJg4nmRGuiI9Gd6E30JwYTw4lTibOJ0cTFxERiOjGTmE3MJxYSi0kqySbXJDOT65Mbk9qkOelM+pPRZCq5ObkluT1ZlNydLEvuTVYla5J1yYZkU7Il2ZbsTPYkjyUHkieSJ5Onk+eSY8lLycnk5eTV5FzyRvJW8k6KTmWk1qayUjmp3JQ+ZU25U8EUl8pL5ae2pnakdqVKUuWpitQ+SsGsU02j505VDaVQLNz9E6VQchhRZWGEzgRkCCOsGpAmQBqA0wZIISDbACkFRA9IGSD1oHmJ0LM2rYfWYwS9i/9bz4sYYewYWXUOI0oa3hqFt6rgrS7g5BCl69OlMzPpsugpQDoBmQDOZdAzTLSiHZB84FhBcydGMrKJdtFQVk26f+gupg7hs0wOQqqEshYR8poqCyGNfLuA0wOcDkCOYY5Qw6OAFAKnATgtBKcAeoNa2oyQasxh6oAzAAhf1iyUNYDfUlzBCN0Fb3UDsgDICEbudsJbF4m3EsRbU+m3lJW4LNU0LovOS7eUyYHS+TpPEW0vliED6Trz7aLq+bIA8QIH+pnOhB4+hutDXQJkBMqyE70RJjXzFgU1bIMahkHzEsHxy96qwvURSm9I15lZx/4E6Ymya9Njqvo0wj3M8XtjyhSs8kk4U6o+CUc0d5Z6pLaBEWY31sM+hfUINj+P9Sj/CHo6eJtflSHhjOD6kBxlA9Tnt8ApTFsLssy+e6OzwqwcgpaOw1swU+gm0LwAmqGflT2gmeQcgxq+RnCGcA3J2S3UkOSIPAD0hsjClyrR781Q1stEWW9Ky2L2QI/9A9EbfM//EjhgY2h0MiScVhhBgiP2Nrh0upp9H+JsYf5K6MFl/SStB/WzHo8y9OqA4H9mEGdR9e1lDq16HXH2MbfvcegmXB/Gg/XwfgzNrz6w+W/fm190Ex4LCadUysH1Uc5K9dBvERyRz8TtEjiCB8AIa8V1XvVZ/FT+AHr1AVU/eo6qPoP434X+GcVlMSNg4da031Cuwt9h4v2GspnowzwYU5EnAeRTzEeRno/gp+Jb/AoCmsHX0Vugznm4V5U6aBfvbWoJjz2A9Yg8UilGeI5qZ1oPz1G+SXgtQg/JEXk2aClbBaPcJcx3bFFPgrUcla0y4fRcFrxfC9Tn8nvQ06z6PKrzh8BHFaY1q6b59QsyBiK/CnaYg22DZYl5MUV4JN5r5UDpYk6fhFMn5aDVXMLhR0elAU4J6KlOz0HeY/MxADPJr6fQG6RXvwa98Z70gCX8N9gYrML0BuB8Depj5b26jFMt4+RCH/ZBfVpglRGtIGCrvIfsAz38CpKJf1fuwtr4VUbQ04jn8j0ORBpm5uv3OEwKz+VVRqk3Zp4mfBSM17txcH0knL4VOUqC85KMk5LqQa2QcMSxDfg60XqKx0tFgZ6X0iuIsh/rQevp8XvrqWDhEWLVGyFXPehnGtYCG8HJJHx4seBFMedRgpNHrBd85PAxiHb0qinkbS6A5jWsFiEc+NX9oKcQezBVl0qB+LwlPArIa6oChHwU9PwFEAtGFL8C5E8YYV5jhhDyc35Fk2l+gFXgHKoqF/01Cf1MsaiGq7rwk64UYpKDiNPJ/Ad66xi81Q1rgR3qA33I5ALSBsgwcD4ISAasF+8HPW9BfX4KVndEiP2wz8xQcghxQNtb4S0dvMWAnudwDVkl1PDTgJihzo9jDyNEBfug7RP4LaoPPMkHoBWj0IrfQw3XwFqQAs3roaxZ3BvsY7g36G8II4h95mW8rgmrDPQ8inCw5mkoaxDq87gK9SqtBs6PoVdfxk/e8ytu498FPfzKWIkRZT30PESVDAf1+TbUh19hx6HtRwBZIPpnj/JZ9NZT0K4HofQI9MaH+bkDNj9J+kOw+Uki0vsWfmvVaajzXWj7Z7Bm1XHlOIX//QBGnoY+fBMs6hOgpx/a9QjUeQNwUsD5CbYoOvvuTomH5HcBeekol1+70Q4Iv3USxh08m6KLVSPmL1RJxHkRotO/qD6MkCXwP5+DssCiVM/DW9/jNUN9CqBXTwgeAHNe5jnwFniAVb2kt4HeuJqOqJVvQD//EPr5y4B8FSyqHfrnsbRFsSHgZANiUDUjzU/g5z0PIN0TyWNs+s/A+UjaYwu+91HCh/8MbMyLn/y8UNxiViHmw/ip0IKe58ESPoktgarEbz1gxD7qQViFV7VjTsZD2P88MIh9C/s2RpCVImTVHzDC/B9GVs3iUh5I4tJV0FL2WbDDp8H/vw029hXo1TjU8McYyYCZu1qLEbYU9OzFSMYujDCTmMNmq15EOAt66tNRparonfYOdBeseuJocFEcDTI7iJj/fiv+g7IVRLbKiOJw8KKqWli/XoH1sQxGuQb7Z9W/w1pQwMf8st26bDcqxM9kHP6CLFb/EMHh44R5IsZOpOfyvR09xBuinSbspEQxEs+BNfcLfG9ATPIJ6DHeMq1gY4OwNp2GWXkeZtyC0M/LUW7GDFuFLMqP3+ItatVZHFc88An8lmBRhRhZVY4R3qKYx2Vt75K2XXkUZuV/Qrt4L+qDGVeIfTg1kY7D3zmqZLSy3eht2W50J3A+l+Yos6Uc5euyvd5F2V7vx1KOoMdEWNRLsn3KD2AFIfcpXe++l+GtVxTTviSz8PcQ9yp3yWLRQlks2v7u8eoKMZs8Hnvy3eM6UbxaLItXK2DcObCEb+IVTTg5ycC+TlmGowLqBMwdu2x/6oW58wVif/oDIZLBUcEboKcZ1oszsC6XQFlJ4FQC53d8DfFKxLylOoSQPkBIr/59fkdGxPyvwhx8GuI6sR1KTk4k5wCVEv9TjBE+xhZ5ttvS/Q5/5sDulp3S7E7HojREjPQ38ZMqB+Qw9OEfYTdKEytsgBlDnLtgh8X4r3QJfgr73BfhLOUaHh2a758COGv6H9jH5cJYrGMNcNrzCtSnF9cQI+xGjKDR6cVtwRqYv8clKjrSe1hyf4p63gC28QpYSy8lOR/D9+rE6ynctPsmnDk8DavwTuiNHGjpHMSQ24QIBK+VHMQ2+0XIs2lEGgnTDOg5BXqigKwH5PeAbAWEt6hfQ+lgUfR/4d/Zr+BaKV4Ejgre+im8FQNkNSC/BCQlrCC4PjOA5MNYLACnCxD+FOIlQPYBApEe/QF46xAgFCBOQLIBKYe3dsCYHsBtp8xQw9ehhhzUcD1xMvm/0Ks8kg968qF/roHmChx7MG8oRxCSA5ydwBmCXv0UcB4G5HOAfBg4L0CUS5zKipCvgB2+ic9e6BeZV1EN4UxGAbENvR3q/EtAvg7xD41Lp34EesDClSbVwwgZuw+SQSL8Xhi3nfmTsPvDyHO4LDaByxJ2EwSi4HfQxAkwj8hPKkRIApBGXGfV+6DHTkF9/hX6xwmjw8eZDcz7EeeU8iz66w8BeQri8F9gDr//UjohGmyEXVsUNP8L9MZXQfNXQPP/wYnWHyDuLQKE5+wFDgdv0WA/k9Cr1MqIAvyDsgWQf4SebwPEBpbQBpoVoHlYifyt4ruANEBLH4CyCom4l4/5S6Gsn/N7B4jVP74yomjB3pj+LHj+IGiWc14Fr3WY8SPke8IeDXwIrCB8u4qEXRIewcPA2Q/W2wI1hJ0CnQROEDhPA3IAWmoGZDv0/JPAeRtsI8RzVD/DJwbMleUV/4PQG78Bze+XxvzUouyk3YF3SXQmIH9Mc1ZA2qDtT2LrVbBQVh8gSUByANnLrkFv/RzqAxEjbYQ6Pw4jeIc/Q5NmhUQjyLcLTimVs2CZjwPyOuzxj+Cn4iVAaqEPO6ClrdDSJRzh0z9kRpd73gp6lqAPecSB36JvQlmfhV59CPzPx/GTmgNODbQrh2hpjbSlqmewDbBlEGcCB63aGBnHiPII1qM6QnBUsBt9Fq9uaO7g1QrsmdFgjuoAeD8l9A+LOaqQ8g84ggJOC+hR4LVACTNO+SVYZapBz8egFVXCWTdGjIA0wi7pMThvuSVEDhjRAPIctKscRqcR+oefy82AwIxTNBGZLDJrJs+RyTJif3OW6j45KXoTIL6/LUu1wj73MWjXA+A3vsnPbuYIhXf0+TgCAc4TjBn84ZsICcBYxNhHUCu+hDUrv5z2/HQXeP5uAfkotO6jyxG1vF3Pga2Oga2+QniAJwgPIOpneEvUzwTyzplH8ck/zHfypF0+OvdZQd5ldAhPci8iWtmvhqV6xNlAee4vXR8yPyhHVpi54kzWZmncAogoblnhrV2UJFcLHCadKaaZ+7RUfJaLkUfAs70No/wMH50SucgOWbsa+dGBqDsLom4+s89J5yCZ/Vfs58/50xzqroCkOQNL4xI9xYD0ExF+4cqzm8xXKq7Ajp7krIWyRDlNrFnESUBZDaLTA6mFJ4SIKF3WkowDI0juXBS/kY4gv1qJOGekuxs+H4d29Ljtv4KdC3/zoZL9DZ5fsBemiIxPHbGLrJZmMNFuNEOanQQ9ZHZyiMhbPUSMFz9PDfzJiUxPLuipW1kP3y5SD3UNELIsPb+HJcrKhx4js5NtkJ1cIGy+lNcjOxG6KD0REmUeN8gyjx+ElpKcMNiG2EeNi/dfiudkecZN/B4NsuR8RgM4aJfUgvXDeG2S7uOQHxuXeT95WVIPaUyfmK06lz7tUfZAFmYaTt74E/IdkIEiOZUyDnFPhs6EGpLR+18AGYdxJ0+WBsHG7pP3RDYvzXtaQQ/JmYN+Jjn50HaS8xeZ5wfbUNbCCYwtPS9EJzn8iVkPkV1aEvzGpyUc3o+RJzld6eySPIMp2A+5yhxK+zGB44N2kZxPQrvMkNnvJLKTeUJmfzk7Kbpr9BRxcsLvC/6NHx0hy3l0Wc9VdhjhX1NtuqdHmS3jtK7ASdfnKf6WRbo+Qlm10D9CthT0NLEo9qP/LMuE8pwnQA8Z7TwKekhOOfQPyWmD/iE522UnXcZ0bkLITvK3CMgVrYrPrRMcvSyDaQW/QXK2yFbGhHCaim3+ZPpWg+huD+/riHtf1A2oDxFLIB+OfWYnzNMpIltaJs2WvkcOnsuvEpxKOGknOb0yTruMQ95Ms0CPEbeh+NVTeRPa/nVo+xl+3FXPQLtw2/38fJdxqjFH6B8/cfJGZoFhDgp6qoi5/ArBeUGWBSZPFAdkJ4r8LQKSM8H7VREnHV3wXt0PdrgX27NygLBnvud/m+4x4RSdyFzzZ92is8paWAe/yD65vC6TcdRTsjtdcOOF2Qfz9E/ESTst0/zOt6HU0PZZ2W2oedlp/GWYy+MijuQGFz0lO2lfkJ3GFxLr8pdgLMTrco94By2sBWSszgCnTpqTEmUZ+HEn56lTNt/96XtxorzVvOwUfUh2G4E/sSftEGIS1Q0+DyudywJHfqthUK7nPqfNHmlZQvwjnMaDtRSkb5CKYpIS3sZkJ8BD0nhVtBKVyPxzCxGh+fkIjdBzg7ibymfA2fSay9+UI0/smaAUEd/vBU/L36UpJUZ5VBpLCHfwiLwMowXkDWJMr8rznrKZslmG0NDzde+ECDkXEiHv3FbBCiLLbZFZIQEZlCGym40oinuZEmVmeYScX2g2yTnS231d0uhLnslaIbclm1+oVyW5EuH2kRjpgxmXbtcBGTIvQ85JbzHRJbAb3Qkn/xCPIUvGkWcR5LshdyzcxBDdOoO1qRd2tQWEZZI1HIP918uQk/os73ulfhUhUuvNkVndW7Ay0lAfOClVfgxK74LSG+4zl/kbSq8TmmU3fgX/TMwCvoYiDh+vkjNlm/QtekSa60f7HSkiu0FK66Venc9Okr6XvxsmQuQc/j7tcHpW8m+RiOAhCUTRAqdPX4Tz1fvctER7PelNS/l9v0zZXT6vLHLIk98fk91k/gibQJp7VE2I8zVidF4ReWzpXbV2OJnshns7GfDWOrDnFsh/HbjPHYZWaR6fHmGvUvi/FKJZHh3Rvy/gb+GKzqwq742F6F4373+IfxcgZHhJzlvS++HykxPF52F0KuBs8AUZgk9cacq84vc4ZqkL1Bz630X4Ksev4ascM/BVjt/BVzn+Cl/l+CB8lUMDX+XQwVc5fPBVjiOqn6vGFGdVr6kmFWOqN1RXFBOq36luKqZUb7PrFHPsR9hcmmU1bJReyybZ3bSRfZItpzezz7D1dAH7T2wrvY39PttPF7E/ZE/RxfBdjzL4rscX4LselfBdjxb4rsfz8F2Pf4bvehyB73q0wXc9vgPf9fgu/q4H/RL+rgf9A/xdD/pH+Lse9Cv4ux70WdT+B2k1HaUomqNT1N/Rj9CbqVz6UfqTlJbeSX+GctCldCXlp6vop6mH6a/Sz1CP0t+gn6e2KL+j7KJ2qoZVP6Y+TT1BUYpmJK1IOpB0I+lF0o9kEMkwklNIziIZRXIRyQSSaSQzSGaRzCNZQLKI6oKGg2bROK2haDoTyXokG5FoEW5GP51I/EiiSFJI0DjSW5BsR1KEZDeSMiR7kVQhqUFSh6QBSROSFiRtSDqR9CA5hmQAyQkkJ1EZp5GcQzKG5BKSSSSX0d+uop9z6OcNJLeQ3KEoJaqsMgPJWopWZiHJQb/nItEjsaL/70YSRMIhyUNYPvq5FckO9PsuJCVIypFUINmHpBbJASSNSA4hOYykHUkXkqNI+pAcRzKEZATJGSTnkVxAOsfRT3xPdEZ14t6TqmCClGJpVtUNv3fi+z2qtns4VYO/00K14efdPap6+J2Fv+bAM7X8e5uApPET/F+VlfAsW352K9EqeLcX3+FefhrRsw4/kZ6DgGxcxsVPxL+zJHqXf2YRv7tlf135eRyedfDcI+AbV9JAlSpvQv3x8zx/PsJoiXbdXGZW4L8ua6OW21UP77YxduCgd+8Ghb9mLWsWnrjn0btFRH02imsiqlsFU4D3XWgmKO5ewM8Vfp9J//6enhUwyofAHshnhfLOvadQOtpd/z/gOuPXAAB4nOV8CZgVxfX9reqarbrqMSKMgKzDMCJBREREREQ2ERERCSEECQIiIiIiAhI0hiAxhKBBQwwxBAZkGRbZlxnWYdj3kU1EBMQBAdkhhPjD/+3TzWNaUVEYnXz/b757ql6fXqrOvV23ul6/IUFEmhaInaQ6vtizG5V4sucTT1OtLk906Eltuj3eqzt1JcX70JdfksuFpBiKo3hK4E+GLBWi60K88y28Q4JiKcLXEy1bPFiWKmKruexRiXycx1pmVZTVIb5wx2rPd6TuHTs+04P6AtOB04ALOnV76klaAVzXqfuzz1BO556Pd6Qd3bq/8Azt6fZsx26Uy9WedORZb8vJHh6e78n7C3r+mY49ROzzfZ7vIhJ78XaRhFZ6LYnl2g1UjIpTCbqRSlIpKk1lqCyVo2QqTylUgVLpJu7bzVSJfkaV6RaqwkcIoEJNou4EdQ8LA5OA10NlDTWFpwKjv6+vv2EFvU+FgDfgTL463uei2MeyPndRL+pPA2kIvUXv0FiaTLNoAWXTOtpCu2g/HaHT9IVQwogioqRIEZVFdVFPDBCDxTAxQqSJdDFDZIgssUbkiJ1inzgky8qKsqpsJzvL7nKwHCZHyDSZLmfIDJkl18gcuZNiOZyE7O73U27zy/h65EWZSNgWlDv9UjcNyjS/NBP80pYNyp7QWhTq738uNCIoFwTl7qC84JeJsUFZMSgb+9dPbB58Hh6U83w9EznmeYsoMjwox5F3BlVkXlFZtE7RTvhUqmj/JJO0+4a+xVoWm1W8VfFFJbqUGHlj0o1Nb8wumVJySMmskudKjSjdoPSCMtXLDC5zsGyjsrvLzUtuXb5W+aCXKf39s6e8EpRvBeWSoDyJ64jUdP9z6nm/vKmwX9ZIDMoMv6xZPSg7eMhlTxxfrGbvmjvu6lqr8t2l725394ba3e+pc0/nexbVaVTnwr1V7m1376K6petOva/OfRfqLaqXW795/b7+VetP9s9WPwefi9Q/1KBng5yGbRpmNKrXKO3+SvcPbly4cc/G5x9o88C+JvWarHmw0oMzmhZuOsI/uuk6/+iH2uKz+9DwZkMeHtC8WPOpjzR4ZGeLHo/GPvpOy2p+jLecTMKLjpbZvi4tc/z2tzwdlOeC8gv/nD+noCzNx3tllaCc4JetagR3RWG20jjnrZ73cL91EW96d4FMljX4dqgta1NR+Wv5OCXJTrIzFZddZBcqKbtxpJaSPWUvKitflC9SefmSfIlS5KvyL1TB+YczkqrFzIuZTzViMmMyqSaJmK58/yeKZFndaaRa871fi+pRE2pBbagDj5M9qR8NoME0jEZQGqXTDMqgLFpDObST9tEhOknnueGxwrjnyZGudN3/oNTuOZQJ7r9RxrtnUca5p7nUvN8plNo9iTLBPYEy3j2OMs49ymUC7/c5Su0eQZngHkYZ7x5CGece5DKe9zuAUru5KBPcT1HGu/tRxrmfcBnH++1Dqd29KBPcPSjj3TMkeet/GV33M8Z49xhjwg9XxCT5ipiiviKmiK+Iud5XxBT2FTGJviKmkK+IifiKGOsrYoyviNG+IibBV8TE+4qYOF8RE+srYmJ8RYzyFTGOr4iRvhKcnHwlvgyUuBAo8X+BEl+gjDM3eFoY11PB8KjOW67zNLoKRaoFitwWKFI1UOTWQJEqgSKVA0V+FihSKVDk5kCRioEiNwWKpAaKVAiUSAmUSA6UKBcoUTZQoowfG6Z0oEhJXxFzo6+IKeErYor7iphigSK3eP03t0OXUlCkvBcpV6FIs0CRhwJFmgaKPBgo0iRQ5IFAkcaBEvcHSjQKlGgQKFE/UKJeEBv3BYrUDRSpEyhyT6BI7UCRuwNFagWK1AwUuTNQpEagyB2BItUDRRoiOh6GIndBkXuvUpGnAyW6Bko8FSjRJVCic6DEE0FsdAoU6Rgo0iFQpH2gyK8DRdoFijwWKNI2UKRNoMgvA0VaB4r8IlCkVaBIy0CRRwNFWgSKPBIo0jxQ5HEo8iQi5edQ5FdQhEd473hvfBfDeJw31J0H+Hge60vy7Koq69WAmlFrwzmV5yQ1ZHnz26CWbF5G7Q7e9lJQSzacg2Uq9vtNUEs2/VDz9nsxqCXzdUrwDK4Kj/X1qCm1ovbsjV70Mr1mOGvLSny28ubNoJZshqGWytv+EtSSzWvRFv0h2qJB0Ra9Gm3RwGiLfh9t0YBoi353BS16O9qiv0VbNDzaor9GW/RGtEWvR1s0NNqiP0dbNCTaoj9FWzQ42qI/RlvEs1G5Wm6WH3mzeT6Tl7X5XqdOdKt93HawHW0n+4TtbJ+0XexTtqt92nazz9ju9lnbwz5ne9rnbS/7gu1t+9i+9kXbz/7G9rcv2Zftb+0r9nd2gP29HWhftYPsH+xr9o92sP2THWL/bIfa1/kajlPcSeEhOdW5n4wzwZlA3qygMZWzre0vbRv7K9vWtrOP2br2PlvP1rcNbEPbyN5vG9sHbBP7oG1qH7LN7MO2uX3EtrCP2pb257aV/YX9tW3vnV2OlqN5vjBG8kyUZ7bLeF4tRTz9ziwyi80Ss9RkmWUm26wwa8xas86sN5tMjnnfbDHbzX/MefNfc8F8ackKK61jlY2xsTbBGquta62N2EI20V5nr7dFbFGbZG+wxWxxW8LeaEvaUra0LWPL2nI22Za3KbaCvdn+zFa2t9gq9lZb1d5mq9nb7Z22lr3b3mPr2HttRXuHrW5rmN32LjvWLDcrzSqz2mwwG81ms9VsM5+Y/eZTc8AcNafMv80O86H52OwzJ80HtqbZaw6aPeYzk2sOmyPmc3PIHDcnzDFzxpw1p81Oe5OtbT4y58wuG28L21Tzhfk/9vHv+MmkCD9fJH3L009djtIG1Ig90oSj9SF6mB6hR+nn9Av6Jf2KHqNf0+PUkZ6gJ+kpepqeoR481vWi3tSXR7z+9Fu+xu/pVfoD/ZH+RH+m1+kv9Cb9lf5Gf6d/0D/pXzSaxtC7NJ4migriJnGzqB/bMPb+2AdiO8bO1bn6pD6lT+sz+qz+tz6n/6PPuzFurBvnxrsJrnZd93a3uvuw29x9xG3hPuY+5XZ1n3a7uc+43d1n3R7uc25P93m3l/uC29vt4/7efdX9gzvYHeIOdf/u/sN9xx3pjgqi/Goj+dvuEi/KldPYeZKj/CmHZ6ZOb6cPVXYmOhMR600oORrrVxLlX4tz/w7hM0mZLVdytK+WuTxrlkLTgK/E+XKOdD+uLsb7Ro74zUHMe1EWjvsfLeoR8xs4hj/mWP6E49qP9VyO6884pg8hqo9yVB/juD7FUX+G4/os3we7cSd498CKr8Q5opzvXO9pYsBln+Fv5bxzG1Wj26k63UE16E4ek+/iTHQ31aZ76D6qTw3pfnqAHuTM1JxzeUserVtz3Leldjxqd+DI6UxdePTuRt3pOXqeXqA+9CL9hl6iV/iKA2kQvcY5fwgNpTc4879Fw+ltzv/v0EgaxbOAsTSOJlC6SBUVRSXRILZRbOPYJrHzdK5LPO20bsQt5Ca617mF3evdIm5RN8m9wS3mFndLuDe6Jd1Sbmm3jFvWLecmu+XdFLeyW99t4D7qtnX7ugPdQe5r7p/cP7uvuyPcf7r/cke7aSYTqzUlo2sTxL33nrs0PnPNjrBjUCtB2r5h/2KH2TftW3a4/Zt92/7d/tWLMH9vfUgfogR/TzPeTDATTbqZZKaYqeY9M81MvsyexfKs9UQurvZ4+/Hxk4j42Gn8JMb558uzXlvMdJNxsS1cn2Fmmllmtplr5pn5JsPM+V5XmG5m8xXm8hlxBd7Lu8J4vqKnQ2O2eM4LiXwGbwWrCkdDLbOQ1apEVfQYlFV1Gspb3A587C1mgbfi43ZkrKpHM1ZCzqwUaDfC/sO+Y/9pR9pRdrRNs2Psvy6v3RWpLGQOx9VpOkdf8EWUiBdGJIoiopgoKcqKFI6eyqKqqC5qitqirmggGoumorloKVqLtqK96CS6iG6ih+gl+or+4hUxULwmhophYrgYIUaKNDFOpIupYoaYIzLEIpElVog1YoPIEdvETrFb7BO54pA4Kk6Ks+K8uCCljOXZZUQWlkmyhCzNT+OpPCepIqvx3KKWrCPryUayiWwmW8hWso1sJzvIzrKr7M5P5L1lP/myHCAHycFyqBwmh8sRcqRMk+M4K0+VM+QcmSEXySy5Qq6RGzgW32WbzDaF7T22aWyz2eawzWNbypbNto5tI1sO23a2HWw8j7F72Pay7WP7lC2X7QDbQbbP2A6xHWY7wnaU7TjbMbYTbCfZTrGdZjvDdpbtHEn7n0gprp1n+y/bF2ycRe0Fti9JRDiWIuygCMdWhO+0iGLjeIvEssWxxbO5bJatEFsi23VsPD5FrmcrwlaUrTjbjWx8p0YM2w1sSWzF+DpZXJbg8mO2uWwL2RaxLWZbz+Ypt5ntA7adbOlsk9imss1gW8a2mm0b2xq2cWwT2Vax7WLjWZKdyTaebRbbdLYMtky2BWzz2VawrWRbzraFbSvb+2xL2Dax7Wb7kO1ztn9zezmC7Sds+7mu2crwndLnMjOPb553fNus4+tzjq/POC4/32gYzDRev6KZxsV5xpXNMoZcmmFEdKR0sKYV761m6R0k1X5vvFA7vPW5PNuduMwoc2klrBjG6tuw/ZC3PqxGq3FqkpqhZqpZaraao+aqDLVELVVZapnKVsvVCrVSrVJr1Xq1VW0PzlQEI07Zr5xLKI4GMpc9Ix99BccKtfCK9krnvSRnn7ZYFRfUAftVAzfRG/HkzfJmHvAbyoa8ZTQfJb0e0M/URrWRqqgt3Jpb1Xbuz216lB5F1fRkPZluj1SIpPJ47Z1lP58lTu1QZ4gSbkq4iUrrKXoOldHzdCbdrBexvre44910ahwpF0nhuazDf6U5k48MNB57TVv0U/aoc9CjbtdYY6nW8X4/rGWKI6M9z3u8bwR4BKOpBUztq+mb3yPvTi4b6pUf/dw29UH0bKX0JD3pa+dcSbfo1fp9ulNv5fPXw/kb4fxN8v2+uRYt9OeVSXymZKp4GQ38Me1qW+sp4cW3F93ec1vXfNDiWrXU/wajGNdSvPnjN2ri4UfAdeifd5d48eTwXdyN81p+9TB83e/f2tU/UWtXf8f9tibfo3nNjxYja76h99/3qHX5PoZcC9Xz+96+dn7L/7i/vOd/iutejJ3kIHa+fj/gW1914gfNVVLw5OzNVb4exznB9fPn7Ouuuu3tOEr9s1/7WP2h7bo4yxoXjJGTr2nLfvqedcac1uvZtY/9q4u3GL5DOlAaz2+nBvljVgHV/of2MP89cHX35P+CB66mh97KZTyOnBGMxf66wRRScZlqr1oJbi9565De96tJmB0p05tbuR61PtFa36Dm+KsGGCG9Y4rxmOkf461FXDzqUr1vtB49UmSgJTWoO/WifvQKDaIhNIze5ufqsZRO02gOLaAsWkUbaAvtpD2US0foJJ2jC0IJLRJFkigpkkVFUUVUF7VEXdFINBUtRGvRTnQSXUUP0Vv0FwOwavmWGCFGiXFiMuspI6mRCowVWGHJOo9iHMXKS9Z/K+NWtYVxC/tFsnfWe/1l9b2nvLXwmue71WoV4ypWTqqVagXjCrWccbnKZszm3km1TGUxZqmljEvVEsYlajHjYrWIcZFayLhQLWBcoDIZM1UGY4aazzhfzWOcp+YyzlVzGOeo2Yyz1SzGWWom40z2plQz1HTG6Woa4zT1HuN7airjVDWFcYriPqrJahLjJJXOmO7Fs5qoJjBOUOMZx6txjOPUu4zvqrGMY9UYxjEqjTFNjWYcLb33FRpyDEs2jhaOuq+uM93ubUfOv9poL4G4kBy1Rm3jKz7nYVwmovQgichUGiQKi8rs7/aiH/t2qlgl9okvZJKsKpvITvJl+bacIdfJXE63JZzqTjOnizPAeceZ42xyDimlSquaqoXqpgapUaz3FnU0Jj4mOaZ2TKuYHjGDY8bGLIrZEXMy1sSmxtaNbRPbK3Zo7ITYrNhdsWfjEuMqxTWIaxfXN25Y3OS4FXF74s7HF4mvEt84vkN8//jh8dPi18Tvj7+QUCyhWkLThM4JrySMSJiVsCHhoJa6pK6hm+uueqAeyXdqjj7ixrpl3VpuS7e7+5qb5i5wt7nHjTYppo5pbXqaIWacWWJ2mtM2Yivaerat7W3fsOk22+625yKFI5UjjSLtI/0ib7Hm8RShIvDOcx7GZQIzokxDMA3BNMzLeN5lfUd7DPASkwYmDUxaiBkDZgyYMSFmLJixYMaGmHfBvAvm3RAzDsw4MONCzHgw48GMDzETwEwAMyHETAQzEczEEJMOJh1MeoiZBGYSmEkhZjKYyWAmh5gpYKaAmRJipoKZCmZqiHkPzHtg3gsx08BMAzMtxEwHMx3M9BAzA8wMMDNCzEwwM8HMDDGzwMwCMyvEzAYzG8zsEDMHzBwwc0LMXDBzwcwNMfPAzAMzL8TMBzMfzPwQkwEmA0xGiMkEkwkmM8QsALMAzIIQsxDMQjALQ8wiMIvALAoxi8EsBrM4xCwBswTMkhCzFMxSMEtDTBaYLDBZIWYZmGVgloWYbDDZYLJDzHIwy8EsDzErwKwAsyLErASzEszKELMKzCowq0LMajCrwawOMWvBrAWzNsSsA7MOzLoQsx7MejDrQ8xGMBvBbAwxW8BsAbMlxGwFsxXM1hCzHcx2MNtDzA4wO8DsCDEfgPkAzAchZieYnWB2hpgPwXwI5sMQswvMLjC7QsxHYD4C81GI2Q1mN5jdIeZjMB+D+TjE7AGzB8yeELMXzF4we0PMPjD7wOwLMZ+A+QTMJyFmP5j9YPaHmE/BfArm0xCTCyYXTG6IOQDmAJgDIeYgmINgDoaYz8B8BuazEHMIzCEwh0LMYTCHwRwOMUfAHAFzJMR8DuZzMJ+HmKNgjoI5GmKOgTkG5liIOQ7mOJjjIeYEmBNgToSYk2BOgjkZYk6BOQXmVIg5DeY0mNMh5gyYM2DO5GV4zsaMh3GZwCjjzYHlcx7GZQIvMciAGhlQhzKgRgbUyIA6lAE1MqBGBtShDKiRATUyoA5lQI0MqJEBdSgDamRAjQyoQxlQIwNqZEAdyoAaGVAjA+pQBtTIgBoZUIcyoEYG1MiAOpQBNTKgRgbUoQyokec08pwO5TmNPKeR53Qoz2nkOY08p0N5TiPPaeQ5HcpzGjlLI2fpUM7SyFkaOUuHcpZGztLIWTqUszRylkbO0qGcpZGzNHKWDuUsjZylkbN0KGdp5CyNnKVDOUsjZ2nkLB3KWRo5SyNn6VDO0shZGjlLh3KWRs7SyFk6lLM0cpZGztKhnKXXgFkDZk2IQTbTyGY6lM00splGNtOhbKaRzTSymQ5lM70BzAYwG0IM8pxGntOhPKc3gdkEZlOI2QxmM5jNISYHTA6YnBDzPpj3wbwfYpBPNfKpDuVTjXyqkU91KJ9qPHVpPHUBLzHItBqZVocyrUam1ci0OpRpXczjXczj3dA83sU83sU83g3N413M413M493QPN7FPN7FPN4NzeMj5TzGw7hM4CUmGUwymOQQUx5MeTDlQ0wKmBQwKSGmApgKYCqEmFQwqWBSwUiKXOHT8Bm6Das5zfFM/Ag/E8+hFljTeQxrOo9jTad/pByf+RV+Fk4jS2WpEj8x16HG1ILaUmfqQf1oIA2lt701F3/NATWsQaCGNQnUsEaBGtYsUMMaBmpY00ANaxyoYc0DNayBoMZ3Fdb+lb86ghrWUry30dQS3kJ40jckRBtKompUm5pRe+oZtDONJtMcWkU5tIty6TidF0YkibKikmiMNSpvrWSdvxbgxaja6I1yF7d4XuYtS/JsScaWpXm2lMeWLGzxzrgsWsuO1pZHayuitZV5rrwN51gV5VZHa2uitbXR2rpobX2ec2zHOTZEuY3R2qZobTNqXjQlUjH2vKNy1DrOEo7azGVOnl6l4GzvX9yidvAMktQenqvFqVyefRl1kGdNVh3m2U4hdZTnFdeRwFvD3u+Q/BZ5K005Xt5Sm4MtmdiSgS3emw0ndA7lfQNpS+B3/zue2C+/DL77cfDGZRGsnSZjNch/M2K/9ve+Fm8KeFdIIu8XgCkc7Ze/RtxX7rXFWL1bT+XUVr7LkrHOVB7rTCnXqEXem58OpVJLGnBN2vTj96AEe0xRRWrFd+SMn6APP36PL0ZRpcv29uJ3vQ6PXqv5nlrLY5jGGOZ+zedtroFe3329vB4a/KN76LvbV5L3imE1W9MgmkUZBTyGvrs/3zaOMXJOuvajUd7z/pRjSt52/C+NDJfzy7fd397+W77n/svy8f7P2578Ov+yAjSe5O1vQWnPsv/h8Syvnv+r7V92ZeOvmviV+7bTN804r/pb94lX2KKvjjz51yLvSv7bhd7VSga/x7qD/O9kvT2ygUuARyn0bar3jK1Wec/gAb8PZ6vOMyP/7bnmwbsZNejb3u0XlBD8ZuDSLwa243ze/zkppHaqD9VHarfaqz5Xx9RxvUQv1ct0tl6hN3lPOMi8q4LMm4DearSjGn5R5b2f0OyqWxGn9qkD6rBeqdfzDHDCte2nXlIQ+olW5Gs/8ZT3k/cTrchffy4rCP1EK/LXn3sLQj/Rivz154qC0E+0In/9ebAg9BOtyF9/ri0I/UQr8tefuwtCP9GK/PVndkHoJ1px+X56v4MrEsyt7mSMfMMvJ1cGV/i+v6z8IUfU4GekCM8vU7GK660Be9823Byp4PWFFH9CifZ4n4PtPOOsJBsq/9nA856iHjSEFtFx9K4m5d83FIY97Pv3gDrI3vV9uzZS7kdS7NIvTP//6nV60OskLrvzE/UbP2mfhekb8kXBalVB06p3gdSqd4HUqk+B1KpPQdQKb94LlVUgW7W0QLZqWTDX0ZRIMmFYwjByEt70/ni799n7r6KGHNEhUta8QN6b7xf/1+iV/icXQbEx/mqN9/8OYqkQ+WtOXE/Auhj5v9n0jvJ+s6q8NyH87929Nx9Qu7i+FP2ONvptvr8e1JnbWDr4vWcNqk31eO7UDCvL7b33+uO8b3/HAScBZwBnAmcBZwPnAOcCM4DrgVsZv3321ZtnLckX/zsO1aVG1JRaUGv8Cq4rZ2WvFXPRirloxVy0Yi5aMRetmItWzEUr8IsIYAZwCXAlcD1wK+N3zthUDfyGoJgoLVJEJVFV1BC1RT3RWDQTLUUb0V50Ft1ET9FXvCwGisHiDTFcvCPSxAQxVcwSGWKJWCHWiRyxQ+wW+8UhcVycFV9IKeNlRBaRJWRZmSory2qypqwjG8gmsrlsJdvKDrKL7C57yX7yFTlIDpHD5NtypBwr0+U0OUcukFlyldwgt8idco/MlUfkSXlOXnCUo51EJ8kp6SQ7FZ0qTnWnllPXaeQ0dVo4rZ12Tienq9PD6e30dwY4rzlDnbecEc4oZ5wz2ZnhzHMWOdnOGmeTs83Z5exzDjpHndPOeUUqVhlVWBVTpVWKqqSqejNJTz3ZEBr6HkkDjgGOBb6bx1PjgROAE4HpeTw4GTgFOBX4HnAacPoVe3kecH4ej2cCFwAXAhcBF+eJh6XALOAyYDZwOXBFnphZBVwNXAtclyeWNgK3RONKqu3AHcAPgDuBHwJ3AT8C7gZ+DNwD3AvcB/wEuB/4KTAXeAB4EPgZ8BDwMPAI8HPgUeAx4HHgCeBJ4CngaeAZDxNu8lCPAsI7Gt7R8I6GdzS8o+EdDe9oeEfDOxre0fCOhl80/KLhFw2/aPhCwxcavtDwhYYvNHyh4QsNX2j4QsMXGr7Q8IVeA4RHNDyi4RG9AQi/6E3AzcAc4PtA+EvDX3obEF7T8JqLuHURty7i1kXcRsoBk4HlgSnACsBUD/MnH/0/8IQdVgAAAAMEZwGQAAUACAWaBTMALAElBZoFMwBMA6AAZgISAQUCAgUDBQQFCQME4AAO/0AAeFsAAAABAAAAAFRNQyAAAQAg//wIMP2MAAAIMAJ0QAABv9/3AAADcQVMAAAAIAEoeJzt1H9MlVUYB/DnvO99iZC8VxAvirdz3ns5L5J0EUVFuRqK9OMPJ07NyDnkRq6yLWs1l5Nwi61ERJTY+qEDzPaysGxWNpV+mJAKTiFX/NJW9wzO1iodudb2Np4OF3Y3beVfrX96tvOe85zt2bv3s71fANBhfM0Eop7galMdifYuVxMASVfNHZAODO6BIOTCIngAHoJiWAPr4VEoha2wHQ7DUWKQScRDfCSbFJDVZCPZRnaQfVqHdk7r1bfpFXqlXq3X6M2uXiPbeNioNvYaZ40fjRu+TppCfbSIrqTraQndQDfSCvoRbaeX6SC9Rm/QUZbEUpiXpTHKOAuyPFbIytmzrJYdYIdYK/uCXTdNk5u7zQazxU/9mf6ygBbwBEwOXOOJ3MOn8lQ+k6fzLJ7LQ/xpvpNX8Vd5Da/nzfwIP8ZP8jbezi/wS7yfD1shq8Babm2yHrM2W1usZ7Iqg8vtWrvT7rEv2/02tm75lTjgxDleZ4ETcpY6y5wVzqrRAP6BqNQYzIIsmAMLYJlSWqmU1kWVyuC5qBKQeDKZJBFG5pJCspaEyYukktQrpU7tO327UqpSSrX6264BI8coMfYY+4xu47oPfKM0lTL6IC2eUCqlO+lx+hX9ll6lI/Q3BjGlAMtgOSyfFbHN7HlWx5rYYfaeUgIzYGaYdTcpsb9RKo4p1fEm/m5MqUsp9SmlxTGlx62nlNKmINheu87uVkrf2COtc6JKupPs+Jw8pVTgFDr3j7IxJRR4BQdxAPvxa+zBi3gBu/A8dmA7nsE3sQ4LcCmGMB8X4UKcj/MwG4OYhbMxE2ehHxlSTMMZOB1TcRqmYDJOQQ/Goy5/lx3yjDwtP5efyjZ5Sp6UJ+Qn8rj8WH4oj8kP5FH5vjwiW2WLfEceks2yUR6UB+Rb8g35umyQr8l6WS7XybVyjVwllwyfHf5s+JUhOTQw1CV+Fj8JIb4XV8WA6BXd4rz4UpwSLaJB7Bd7RY3YJSrEC2KreFI8IcrEBlEiVouiyEjkWuSXSE/kUuRipCty7krf4CPhqvDL4ZfCFeEd4fLSXG+ju9nd6K5317r3uGvcu93V7l2JJxJ+GP8T/6/bVJyWMLYR+IsXAW3ipME/1/ikfsutCwyIg7Hci4c71Z4AkyAR7oLJ6uwGD0yBpFsmkmEqpMA08EIqTFf9jIn7NJWjPrg7eqYwlg8m+KNdIDabrhYHCzJUdmSqlJ2tEuRelbXZKkdyYC7MU6kLMF9lykLIU/m7GPIhBEtu82X/aml9E/vp/+T1993c/gnffIVPAAB4nE1Va1SVZRZ+nv2+3zkURRoJzqSBAmp4vxSaiZUaJFGKWmjmDDoKg11gjRaypFBLJUrKkrxkZTdMNEpF0y6S2Wha4zIGOZrLcErSLFPKZAl8b1unH33P+tY6l++cd+/nsre3BPDuRIzenUw+OgLumN4nLt7+aNfqzUScn+P+Z5IBLPvj/v+VgLVYwnAUYT5GYQDewF7MRB7Gogo34wzrkQKrTz2K63EL2hDFLNzOJH23BNFur35znzspjRCswDw0YTYOYhr+jQBWciDiMRhfYJjLRqQXwo1YiGXuawTtILyJkDvifKTiNYR4M8eZYi8Z96IQc/E0o5nIwZyLblpDAT5CjbS7rBpXIB13YTwykY3NlnqmhzGoYp0ZoSdlopQ3sMatR6xW1Q29cStvlJ5uO65DIgZhKIbjSbyA5ahnHw4z/e02RGtPWdjGCEaxK3e4lxCjSMdkrfRplGMd9mEfYzhe+pq/e2/7JxCBh7XCIpSiDmd5Oe9lgbxvNvjDXa7b5Hbpr5P0nJEYrXUX4UXtrgJbUINPlJMQO3MMX+RpO8sb0DbPP+A3uCh3FldprROQg4fwOEpUm5exE4fxHZppGcb23Cn95LCJsC970Q5ukaoWi764VdkqwCIsVmzTX3zGWPbgQM7iQYmQq+QBeUwq5UdTYt4z39rv3Qi31n2qnJ9EEHGKbshQVYtUtTLVbj3eQTXexx78gDP4VZnMZSnfYzXPyzWyQepsqxfyzrjVrhXhynYCeqGfYqAymII7tJaHsFKV+hxf4ggu4AKv5RA+xkV8iku4jOX8hr/JQtkvR025edu8a/ZY2gE21yv1GgJjg1l+ub/SpWl3kfrfg9Q3ycrhdPXiv9QTLymPG7EVO7S282hRXiK123gOZQYLOJfzWMZXeUhSJVceljxD09nEme5msY2xlfaAPewVeqV+N3+i64OLvrlc3TBU685U/A0z9JRCRanyUIUPVa3d6tqT6uZzaNHTRHUOZwd2YXeOUkxQ1TM5hVnMYRFfZyUP87S0k47SVcrkBXldvpLvTb553qwym0yt8a3zwr0BijRvovZb6TUFJgRKgrcFpwYrwr5oS2zb03bUv8Lv4Hf3x/lP+B+4TPeIe9StcRVug6tyNZeSatS7ndVfsYru6KPJScOdmKL1z0S+evIpPIvnFBXawyZsxi513AF8haP4RtGIE6rsqUs9nUOr9tSRceyvfkniZE7lDOax8BLmczlXcBXf5Q7WcC9rWc8QGxS/8Tyb5WqJlL6SJCMlRe6WDJkm0yVPHpflskrekq2yXT5TlQ9KvRwX33RSJUaZVHO/maKMzDHzzBqz1fzX1JmQOWaalRurGnWxcTbB3mSz7QLb4PVQnv7h5XqvKHYGwgO5garApsC+wIlgINgjmBocE3wruDHoNClVWKop/dOljlvL6+U+rdLwU9nM5/mlbLQ/SQQnstBAette6vF0NEqJSWCyKeC1muNncIcY5TBCVkuKuvvilaEpHqg+HO/V2g6sAGQhc3Te7Ff/pOkzi7EdCS6E9njOzUQ1ozVR090KzUIx01ijGcqWfPnBtpp26tBj5pD6plGzP4jlgX2YLD3VbcPwCqIwRPU8ijmMlT6YhBVmsSrdBX9Bon3A0xnOJrMR66RcSmSz+1yAH3XuTbIphG3QuZ+IGJ7CO1rbXqmVElbbANfwbq2hkwlTf+xGvKzGdDObVorlFxvCIRkik0wvNtn+xmCM6rQAE3mKYVjPcmlmFyxjsXZ/nKfkOGbhFzppM2WSwz3czSjpydtMP/hyjFO1mnic9qIZJkmao4D6qlHWmRlchVpvpzli080WWH7MJGk1sTKS6Waw+wkJgWZzpV/nRmCkOLfUhrf9rOzk45DbZXrbLDu6pbplv0RzqXnQy3RNfpG3QJIxwzsZHIY5MkInxH7dRVVI5M/yV+U9Rj+5SZmKts+2tMhYdJYzPIcClmk64rWT8To5qpDNtfqsp7tpuG6BC1KpUzPdzNY5swW71O1zdbZHyjTdMznMgOiWsJf2wUp1w1n7T8xBser/kW7TSn11nfemfwv+o3PvHs3i1yzV1KXKEJuJcbpL56OrqTdnbZ7X/ndQ2hGceJyNVE1v20YQ3SUVW5blmI5jS5bSdtmN1NSS4n4FVRXXIUSRcCEUiBwFII0cqK9AzsmnAOlJtxhrB8hP6E8Yuj1QOeUP9D/00GNT9JKzO7uUFKmHogJBvnnvDWd2d0Sr/rhtPTj4fv9+7bvqt/e++fqrL7/Yu1spl3Y/v/NZsXCbf2qyTz7+6FY+t5PNbG/d3LyxYaxfX0uvplaSy0vXErpGSdnhbsCgGECiyA8PKzLmHSQ6c0QADCl30QMsUDa26LTQ+fRfTit2WjMnNdg+2a+UmcMZ/NbgLKLHLQ/xqwb3GbxT+EeFXyu8htg0MYE52WGDAQ2YA+7zoXCCBr4uXE3Z3B6kKmUSplYRriKCDD8NaeaAKqBlnFqokeQaNgU53nBghzdkB6AXnE4fHrY8p5E3Tb9SBmr3eBcIr8N6SVmIrcrAkg3Lqgw7kash5ywsvxUXkUG6QSnd5/3OEw/0ji9rbJSwbgMyP/2R/RDiy2/Y3st5Na8LJ3vCZCjESwY/t7x51ZR338d3YK5WcAPhYukLuYnZPWxEti+XEi9qwB3JBM8YrPA6H4pnAZ5HTgA5emFe5nLW+Op3knOYaHvchAd57ncat8KbRBy9+GXHYjuLSqUcGhvxbobX1ycgvTYPBjNNIWWXqHk0204qO+I/4BQA6zHsxOO4kKq8DapE9Kpow59PMQv6eAwnsGIHwqhJXubDtYLBmXhP8Nj5uz8Xmc6EWSoY74mEcjhm84X6FEOpBLu7ci6WbTxI7PFAxfcq5eeR9hc/NRg+cPvIQw/T/Noe7rlpylM9jyzSxQBGLS+OGenmL4m1V/JBC6TydqpsPZbKaKrM0gOO4/sroYSQLUgWZ9e6sb3pDGtAt/9DHsR68xFvto495ohgsrfN9kIU69WZNkGwaXt6XpsgLa8rFSfxycwsAy8NiQJeS2qS+9FyEkdRMZS5YASH8d1Pmeb/TIqu/pZZ6vEhbdIm1EqL8f2FeKG9tNCx4URRa7aPhUgtaC5+doRwOXNFIDrR1ajLmcHFWAcdxKkTTE80unpzngf3wsdFDGkNp1Uj9ZDTs1Zo0bNHx97YIISdtb1LjWp2UPfD26h5Y0aIpVhNspKUAZMBaVIc9Estqfz5sUXISKkJRai4F1GiuOSUo6QXaTFnxIWKqpBFNFQSsWJN3QnkkjE3it13Ju4kKoZU3hD8khMlxj/5qbDb3vw8qD+ZX/kHAPa1NwAAAAMACAACABQAAf//AAN4nJS8CZwU1bk2fk5V9VJdvVRXVXf1Vr3v+8x0z0zPNNPFzjCMw44DDLiAIII4ICgigguyqGgwxLggGFyiqMgMgw2ikkTNNTHR3OuXfDH3JnozbtG5JDdIYmR6/udU9wyQ5N7/72OoOrV1dfV5t+d5z3sKEGASAMQy1TxAAg1IH4UgU+zTUIGh+qNq1b8X+0gCbYKjJD6swof7NOqfny/2QXy8wewzh3xm3yTCWwnC71ZWqub97fAk6mcAAAjurUwnd6v2ABYUX9ZoIeRpM1eGt/ebwNOwDCf3q3StdBnOHzBNVNnNE04QLLAlLmPPdg4ND7LDQ+wnoFSqy8IeqAlHwnmW56Co1qgJiwBv99+Ui+57GT5iO7Fh78nKQvb3L+7cDSeAEdgMo4Fdz70//P1zpwB+hhFfZTrhUZ5h4ss0egYzzZv/yTPIOtNEk8qjIlQO9IifHZ2Jn+Rczz88SpNVtFpYDQEjjU2NXD4H4/6bGmL7ypUVyqOoNvP/iR6l8mql8uPK//XsfvZ9ohs/CYR+YiYF0XPMBh8f/zoH6Rx0lUd+28/yuUmolY1ow+ZHq2l45canQpGcCrcuKZfFbTxV3a+1ctAfyc1qn1ig6mfkpjRSjkQkKIks5dEZQKSxntIlKE8pXYb+435QZItE8RS8E3Dkc6AL+o9pAHjacIp8FljQAQ/c0hd5urFMPjtQKplmwBllOL1/zvc22xKoB4rs8PDw2eEhUDp7drinOAjNnFgwc4VCrR3dRL2TwP8AXsF1vRDLLNfYUG+1CGpNY1MbrG2qNVbRDdFWwI8uieD+xNv46jbYhM/jM+ijTfgPX1K9jxsSWymbvy7oSefVTclJE/y+1IS7OhtyHZs6Um53e1tsHGEJZp0htyWtV7Um20MOlz8bizmvaGtt7NgspVJu3/TrKWHypKtCucbG+tQTkwL1XeGUJ9Qima1Oo3VCxJ2Mt9clChM3JqJNkiWd3dFQH8nOtrJpl72J0wsGu9PksPgyzlR8q6JbX1RGIAuOAQFkZD0QhDMlI9xqhEbzSXgjoIiBl0EbY7es+aqq1V8ODoFMT+8Q+3ZdFnVIYz4XScOLO8nSkQmqqSypaY3GSvdu/8ifi4Y4kzZLm62Jtgn13cfrkU01wluI5XAE2aqrH9xJwDJpPq4i7NSaPfhbBjvZQZAZRsLQ+JqI5bHhv8XgyPbt6HOTRz5Hz9oPGOA+AQD5rT41Q5bhjQO0XT/6gEjG6JNN9VWB4Ad7LtFajMdbW/tb8Rot2KYIcMvIZ+SfVSsBB4LgXvmyvLXVO009XdPu7vLM8M4VF3qXWZeJ17uv91zn3Whab71RvM2z2XuHdbt4n3ef9Vvi495DlietT4iH3Ue8J4hjlj7rMfFV9+veIP81ULnKcIXs0Bnsh7cZoMEe8h/eRr5L/o48Q46QKtIRPgklaAWj1okeuwc/91BpSDFP/OzEmAo1cU2Nol9NaJDPsDbUNzXynDkXJt7YduSOjUtWFLvuOHL5ioPX3tly09aWjoXyuMT62dsXqlb+8tO3Ksseuinv/uVnH38Kjfcuzi2qfPj7yq9+sXJFdDVUwcOQWXut4t+2oI5cgPrBCX4iOzQOOJ9YQWwkbiRfNai0QMuKUDRRWhNyL839Wg1Uj2dgM/KwDngIsIQRRIEd7TvgsMwD1gRJoI2yJtMnEAgQAvtJeBY4SINMO51ApdXoAXyFjCIv5iCYfo8JmspkRGZY6ELHoAhdupNEFP4e9UuCLSYSxQR7GibO9QwWvyqCUrFUZM8O7TCmE1vYNxLYWG2A/WoocR5+BdghyJ6urnEH9oBeGqpRb4lIf6oWyCuqGg74NZEQuaDymqthiW542DjbEbf4/J9ZCDLsczQZ4CzVym8OXJ0MRTShEMFw7vRNZKidEfhAVB9cgvrKi/rqNOorCQzIvvu1dzOPab+je157WP+69qT+59qf23RnyD9QX1jPiBSjl15FfWRH/XMTcMFm2SKRoo2yqpAYeZJTkyJlpSBTJghZTx82qey2T5A09PrXCREQ8C/ADdTQBySC6OMcnpPwHDxT1ZfOwSH23CDqD3a4WBoeRP2gODP0Pz30JWCHIfv2UTUxce7lMm0iGcpDOikK9HTXZUEP7InBPOBHO6LmzLCiQV99Y1MD8aPhHoJ6unPbNfctCjS8se72lzzZ29+onIBzZ68SoyH4BoQ33bnyzh3s7fcfve3yjg3f+m3ld5MKWIcmIVt6AvVLGvzsBBBGTstTzK5ST2pN6sbwltSe1COpp3TP2o6kXiFe0QzoTtheTxmXgKWQWC5sEAgVQZv0MVJNWsmgsD/1XOq11FcWDSUIAiGcJPeg25/th9DoP0kibYOr+5wG5hR8COgIAmjRrlGVOIU6SiQNQAV9x2UzzJih+XX4OMgCHVI/hjQBSIj9GQ/0nCJ7QAb8C7kYKFHh7FnUlciXncU+4+xgaWiIK2SGBntwX/X2wt6eBMxf0Jsx34/9vhFWnT3yeqKbaKhHF6UhLPz3TfOXTb1hQSh36MqNe3c9s3LVA9/svm18oiHkcLBbpoQWbuh6jvhYCl0349quFfcwN9503+rFz01MPNG75ZtdSXc0UK9VTRF/sfGK7/Qg/ySjPv1YNQPogAFeJieMDNzMQBOh1TeARqqJWa/bodqh/in5G1JHM7R+uW6Djpqrg9fooBJfRXtOjeNrEW1APQFUlJYEKo2WZNQGPcGogUr1iZoR1GpGR9N/0zOCntbqGS2tY/QGDUUSkDEZ6Vfgd9GD6IlDA6RWqwJIWQ/IOl1UByh1VGUgXyGeQacJgugHtE5Xhn87ztAA0CpVmYwO0OjWNH0S9b6WgAN6g0HPMK+QMUCj+zEyozZGGVYtqo26fzkBv7jE5M8mbvkQ2jJIFuzwIDoMM4lb/oQOJJQtFp9DzR9Rg8wggV1Dgh0CKIRnisPFjxVr2KFNJ1TIT+xI27C7MKF/Smhf19vbg2RLwwZNgAzwviZIQh/5cWX4e8Enr31wVcUaJzN7h0/Ab6lmnL/r1sq34ep7ydWVyvDd6HfePvIZlUM6LgA/+OGAlrNxhA338Ayx4PaLBb+lkWywTCAnWFa5bnHdwWyz3+/Zy3zb/oj7SfKI4QnrYfcxsl8zYD3lesNi1TpFi81JTqK6zQQElEW0OCgvSQB1GT7a7/XqEahbcRyoHF/rDVIZ+mQmQ5dowkR7aILGHoN+F0LoCIqHTacIAAIomhQVlR5SAsrZnp5qNEFdMmxGyKbAISfR0ABw0EZq3YMATg+0qIGmGrSBEmc40NQIqzGGU1ReTeUOV17btHrS1v7KO33fe+Y1OPnIygp5/+op63984+xASbUyEq2MvJ0uP3am8uKZ/T+D90P3pOjwE5V3371uM+z6j43bROwbPkP9llX0+MkTgBo53d82E0M/paVwGxin7MsGtFEgWpA/0Kkoqgz3y3qSEEiSoEgdAXTK71apUWihkK2fRHGEhiuPe3RQZ2eoU/AbQJJhoCI3H4MeAhKnkOLpCa7aL2d7isjIq2EW6UwJ6cmgAvpwOMF6ApWe6VFQn88CI9DnV2sC8D7i0LB2JvFw5bXtV8ox1Qz/314LUQczi1DcJMFlyD4/R/ogIvyQBW+eACGkDNeyBY35Ov12cbudsqtaDIVIu2F6ZC5cBm9QbQhuzt4Jt9vuDG6P704eYB41POJ6NLwv/nj2Ofaw61Dw2dCR7EvwlP6U4ST7uuuLpDdk06PfalKahPtrTpX4Wm3wHQYm1kSYTiLBR+H3ZKaqFfa69GHyJPxv4ETHDCXLFZZtlg8tlMVRj+xrDGoMn6v2wvC5moaYa+ED/3qA/N0opsXINQ0voLo2WFUJiyBaNUaoaAl2jET/Fd1/PX7oZ8981l368UMPHH/wJ6tvWt/Tfb0Ul/Y9vOP6dY8tIv6y8viiQ39+667eD5av2TNl++mn115/jA19f801G27onliYO9j2xY412w+unXsC2Vgr6tMhpU9D4AcngA/1aKdYcCLzovwT8y3Ua8xP7KTGbbNZ3WSrqkN1jedW20bPbucd/v22R53f9j+vep55znzYdtj1tP8V1YCHm4dhiNrmsEnqgIoCCMU8+nIgAKSvTSpsYzIHDI7Da7kPOYJzREzQAwkvsrf+D/VQj/RtYC0yMztCaw/XuvAsNq6hnmpf/q8mhnVJzGPG0IRjBepQoHQlAVC0rdpX1dYaW1fM2PGrueMmxR86CJuOHHjuVOW1o9fC4fuum7rxR2vnhmWb1xqf/sEDbu7nu87A+WcO/rRyY+U/J8eIbuj+aM3NleO/v3kzsjNi5DEAqCtU1yHvFILfkm8nLcBK2Uif1q8LqIMafQBmAqVAV2BpYG3gtsCewCOBVwKfes95GZVPFVAFs74GfzY4WZrsn+dfIy3zXxPcKGzwf9//vuX/+H4V+GWQD/uzQtZSJ1ExkHRmXBmJisj2llxY5ltyfCjACcFAAGEpv1fHMZJO8vnKhFOe7ve5JYmGWol2WZySK2CxBHx+wefzB7iAhXNXYWIwJIQCPE/7ASm5XDodrSX9Zj/hBwGfRQhSXDhrgRbsKZiWnKVMTng5cJtftjtz/toxf5lsGwD4CKgdAWU4QTZAmW3JmWAGdiE3XyYvGwjfE/AD70lyIblIiThnexJnE4lzicTZTxI9NSrYg6EV+isVMRhAG9hHaHEsMaJgQqEN28V4E621X47taYxsUaNii0VNsagEHKQIAMFR2AtJbDtuFHh8TRjENzWWoK9qSRilIjXBoYjyrNCa+PGdzPAfGHF8TGIZHVu5dXfGlisylbXM9N4byPihyk1wnuq6b77bZY9aJFco5OKTnvXPv1JqsnnTRChE9nyXuqzSP/w5IEd+gXTiBPK9PpAETfBReaMGgU6CS2ZLoVK2K7sot6phc8MNhXuz+3T7oweyT+pejB3O9lMDulOh17P8/OQbFOFvSqWSvEOQeOgEEkwiBupwCg6Hk84HM2k+noZNaX+wIZ/O+O9HMvPzkOC1/qZkytEcdTpYmo6k6svk1v4SMqmTcAKIkFsH1LKZw/DkdD9rQy0UBwrJV1O/d5bJybKRc2BJvuQ47XjPQTrQRQPmfNYBHWW4/ngz7RAdzbqTcD20jGIGbJWJnsTExZefAA50S5e5hD/VHxZxu60/alP2j6fQvmwuKPy+G3YODg8iM04kOj8/2/u5HaMHfDcEP3AuANhKJXSkZ3iIVf5wqFApzOMS4WtYRcw9HS9F53S8tGHWwsv7cvZQeeTT5uZu0PFSAh1sQwcHgtFA1B9tRkdhD3pOWZ/1Wwr1fl8hghblcXpgk69ecb41eInI3wXuorgLvuZyERaFF21mjHDwlteXPvv65htXHlo/+8WKyXCZK2q2Rf/saeo0nxovvffTW3cGmyvfWz3usT/te9qbVkVCM3bO2PBqKv3dRcvL19jMIcJgdoV3kvmV8VBi+OfEwM4V6/XfLDKeemLzblLJP4HdIx+pnkC+JQLul4NBdiIzkV2sXsHcqNvI3OS+m/0O+ww4Do7pDU9zb3GE2gSJMuyUaW1wr7Yh4iUtZYJ/2bzMRgNsx6S7j9iJnO+EvshObK/HhAI4a0QqInMueWpHziULhQMu6FoeXb6l6nOxkIYTKIIPIuMcHiwVh75kBxWQjvqNDETSJOoIxGKq/rSpQU0F/EGMaIIInSuHVE8sD1Kq4LTrJ/bfffjKmZ+U7/l1T+b6ytlXnh4Bd/8XPPBvV29utNmCcdV1lfbri0smR67aMnjqB29+cevtR5665/y3fguf/GNGEDI4bzDyIwBUh5BNOUAK/O4EcI18JjeYkfYscG6K3JK4JzLgVhsEo2RAGipBp8vlFiyIy1gCaUMyDQmDVkhHLQIbO0luBeqqmqpPQhFkEAKi+cINGZhxvu86SUJgIScf40wCFLDmp2lBFNL/oPm9itoLSM3RfYSauuNWZpC+C7KtIPy9zvcgh9f5eVXZERZC2j2Kgmx/T6QTSCu9FIf0kaD+Th1VVYKNejeopBCRLsKkHh6FPKQfX7T+vyp/eG/4h4YuZ5SXgn905WbAzsoHPgvnaNkPDfNv2fvhr/JID2+r/OnR7d88dHxBiNCbpfhWMndlUyQePk+vc7JuFT1e7oFT3vvi42oO9F9Rv5tQvzfBZ+WnZfsxO7Hdvs/+lJ3c4bo78h3XQ6lnnM+kXqEGuAHXyyndCtdG192AVJkEU7udbJCdCEFYCnY/b2lzOKEJcUITywJN0mhcqpU0UhCFqXSuqem1jJRWTyOIK1WS2nmXKP7RITmpJEyGElISsKwbhapgMNSUThJpo8lkSRJiWtIGm6OhIKt+ViMHuFJGAzWuZ52yaMs5kXa/LE3NOfem96YwwrU6XLkDqTMpIuUoEM8h033O9Cx4mMXCDinCDsIgvo4RxFwQyW0b3lfcXlAMVt1eyyVuL1GVf7Dq9oLlqh4Ea3qAW+z2gkgNLlKBs5+c/QQjmETn2fOJxGCmJzE4qg1D2OsV/1ElepTcwlfwkkY5U91UYt6OMSCdqAU+ZJ2KQZIBhR8nqkHQ2gqVg5coFFY15TKcKg0QDz26dectydA9US4w7qrb7+Tt5kk3/+iLntC2bz4zXOaMcs7Qf7nynRY9+fO5IY3DPz77gooc/mzODRWhLZnI2Sul8X6HYNx9uLIDqRbnit1J1l+NviRUOZH25INpG1fVqZ8jnepGOpWB0wYsfpO5rQ53/50I16iMFuND4WfCr1ID5pfDGmg0AogkjjTGYMAaY5VEyRpZmclcGZUioxpjMQmShQrBkDsohYDJ5JbcgiS5M+kQkTYYjZYQYbVopWzULSFtARpZQ7yr+Z2G0ET2gnA2LIdnhm8Iq8KOOvC+CeuEG4VDPWeSPFJGIrdJUMK6kKXRN2cR215/9PxFqlBVBKmqAFJNAaRRRyAhDZD+Ifj1diLh944Jv/g/CR9cJOl/lP0OJPstb6BQWGVQF4s8XJX4JXk4rAiBmqwVUT9ysO/mm0rh+6KmWWuPbfQ2XacfRjJ2RHln6IzkaJihp1zLwkx7IXqPihr+dPqmCleMjJtYWbEmGIriNB3yHLFtZN3VzY4QF6o82xad0MnqUMzaM/Kh6h0UsxrBj+QZPAoqQUNBKNS11y3krvHcSN9o2BTfmLhL/x3PcTBAn7R8oPtl1Oz0uSSng7NLjmw9wXBms9vvE/xmk9/ndDgyIRPhIQiiTBKyXtPQsLcxQxqXhWgnjmW1kNa4E7yCnHkzYFA8M8XQt8ZwTIstb1q+WAlmOJYhnn4W89ChUvHL4U96lMwFzlgYsQFh+PF3jhhgT1ztsICXVJsFDncxrxgLthsNhgsaEvOMIIHCHuroscD3w+Vh+oXvVt5+c/8Pf1LfvfBqiyO+xMUQOV3nFLs5vGzX93t+WTm39dv/cUf/m9/akLHaAy4UA+d1BK96qPLvn1b+87XKl5wH9kxLBHkpEoH+mPOOyrOtkScgfedLcNxvSguyvJis2tJpRIqnIVtywwePQb+pYMXJEdnEtwGPyUvMEx/m+53kNi8kaFIiaA5yNl7ioB0FSbOOlcw2u91N6wSa1nFmgoBa2hPV0aztFMEDO7IFHcEj0Ii5bobeSt9Pq+httgKNrLUvkcfNyw15Wg5HcnhbFqP5bfRp+j36Q/qP6Eqk+LSMjJvG9uOhaZH2KL6Uv8iXIo+lGAe2I9lCyxxTomVBj1ZWA1qJxpJyZxq5WVp2c8pev5fHrWJydM3klOMmt9L2RQrVD1kCJXqbyV49yXCjbZvSBpT9bTKN7JSWo4Jy9qhQtdVL/1Ut94K9KtzE+E8oyQWrVfLhvYlE6B9NUBPGioMN1A3h18zwvxrnOpMWX+BLtyPfqSf0jOxJZUJfeO1NIcXM3JlNZP01OUeQD4WgSZi+9fzPez32AI9k/yoAmmVI9nWEq99OQIh/dRH13ny40E1wfm1emuqcIl3uWiCtAMd8v5L+Iukirrck4hrpbum4RIYlmPKz5jaQRSs33qqlsCO6ZEO9U6rTQxeMI7dKQXeKzEpmIRiRwlRWquOlsJasI5TOKLLDb6L/b76JmRy2KsWWnPK1dSl0JUlTEqnwmHASfZjTmSUu5MF+GkLFT0NCQgqoq7Eb9CMCLqfgcjlTyWTA4xY8HjfH865wKCRJLm0dIAkCEJILkg6Pox4xHbeHRU75yWOYYyi8Y+IzOYWH2KScsu9uUfb7hLxDifFGc87r2Oo4iEjOq8Q9oAHZUCdIwvUy45FZc84j6w05T+0GntoNcSub0Z08t9U7RI/o8NTrimsVLUZqzA4rWjI0qEADZTOBqSzSFkRrxMIYs2Vrf6Pqs4NC1FY1ynGVI9rakX+iWf+47h6L+Qq9MblsSPaSH60AXmHNxcmlHgQOfRb1qNZhIFBlw4j98jDAjI3ZKAQZpmGkidi1heRhx2re1+T9xuoMz7bRw2/qnDOinrrkh+c/j279b0/jSqYynnFenfQGYMRXnKVTzfjmFDUppNEYLlt7/smORESQQiEr2/0wyX1zlOo6f+K6kDLAUx+8mfyz36YJVf3Xj0c+UtuQDsfgVfIGDS9yUaGRawlPAZO5qZaVxCbiSRszl99oO2Yj74SQ4fQSo8DGWCgqxXQELelcVqfkwuqEET8kBAtWIp4TeAh4LhQMBqzo91ktMYbR6bDuaAWetvLxKMdbrCzM8GWyTRYEucmFgHu9vSQLNwjbhIMCJZTJVD8NHsZYUGas+AIrvsCK1YnHjvZ0fyyVU1opqLSy3ZEvWbusW633W49YVdbb4jQvWkXeGleQwxujKpMYUxU4NJg4h+N3ZXBMaRSzKl2qKtr/Rw2pWvIx6KWNOZCojUP10LDGaiOKH8ID5jDw92ChqgEd8NDvXbmpegMDj+kn+TKi11f5QbAy7k/OusW6ynzjTGdMkILQEOlewiDR/5p0XNUYQs4C+SiLL7Phm+9RN5/vv6IhrIzp6TkpeRt5pJgiQ9Ux4I9UryGMwAI/eHHA60eOXcRhaxrayNlbXC3+SfZprg7/XGKBcY4wz7JQWuJeblnlWuXZyN/iutWzXdgjPaT+Nv+Y6xHpmOV16VW3U2PU8oS5AZCOBi0tYlpr1iMYoJcX5/Xy1GU5/fKAFx+1UbJvfImSUWyg0DkKn6Nke54qQ/H4DQj4Y8DA9pxThPM5zlQkPh8dIu7FclLSBYiX+XGelmsMin4MA2ocWKFk5J92vLdxuLLyg/3/tvzlCvRuW/b6qY7Fex9adGTpTd/bq7puw8ebP6j4zt8zeN1rcP3Xd8tXf3T8wx/v+c3CNbvgs+Wdv0Bc910AqL8im3CBKMzJdjVhJab6doa+7Xs09JTmae9xzYBPp9bBONa4pQg1a20xX6tvimpBdHPoEHHYd9xw0vdaiLH62YLZb2LbpKhOJ0WjDGdFsR+ILgmYGRT7owzjtorINkSdVvKE00Db4PGYAcGZtTopYI1FRSsbwISZgmJ/PPo+g9GxSPDHuG1WaMVRPUYjLhpTdPv2i1CxAoqt1QitmAeK0Kjd9jKKtVaEifGxAa5gHYXGF7DxKEOGOBtUhcY4D1S4MGbwT/Qep/+KGmMt9ZcAvT3Qp+TPkZQiY8pdw27hCM7o1BLrGigT1n99767K+YeWfGt1uPEa3fDHzKo52Q+jhSvf6p28pn/5rbdNulI1Y+COFT/c5K/suSvujatDofanSOqeTCCtGn5BWnjsyuUbzdV8jXHkI2o+0utWOE/evj15e4ZYYlhiXGJaZVhrXGtay24xbDVuNW1mt6W2pR8z7Dc+ZmKjIG7IpeamVviWpW7VbjauS+/S3h2/O/Wo/hHjI+y+hu+DF/RHjEdMz7NPpZ/NnICv6U8ZX2f708czZ9Nua3oWM1M/x7AoNTejVguiMF0/zTidvSutNqUMaUoTlcqkW9ZFl1kCZ3w+C0m8AtPoQQvooFnTkMsBmk1wuue92WyWyKJLBwI7/d6dfoSoBzy+D32Er+rpcNNvd+ZwKzv9kVzGV/Jt85E+x7jE85ycznPvIBzeqkDxgQPgQ2ThGBqiC4Es5sFJ2AiKsPHolhoS78Fj6UNnE8qoWWJsvwen+3CsHPqSHcIN2qiOkYCedVDJ5op8g3p0DCRyoboHeVhrFXfX+I8yYmIF1uqAMaY7fo3xBr/myH137vRk3rnalX7/6eZ6z+wWtdEsxV3hlX7q4J0r75gDE5eveWdTceW6iKPV54F/ac/uev6Jayc1z/nFsrpZ3Xt+wqj9IkG66yptxdCmR26ZOWVr5aMnFq34wSprwjQTyf8DFMvuRHZbD+ecAJ6R3/YjGK6UW61BG/sCx/QDhles1BzVbM96w/YApU1rMwWuNULRrkSEgGpCgk4vYkIgVS8Bh4DokJqm3fGUEI+nvH5/gBMEjhMQJYIQEJgCmVhzMKDi4lxDNBUXWP9OTkaWxmFx8fY2ThndMxeynMzN5EgWYf9T5GWARkYcR3K157H/6HdHc0qbSCmtzNW15LxxGL+5gY6LnIjurSuTpaNrL4Suc9UBOySxHgXrXAJ1hv4ubo0im/8xXNUgp1mw0eYch1cC5/dSRjvAwk/g0AV7lIEdnLgnEISpeds2ombPKJRhH0waiWrhzqidQz0xjrm8Iy/dE9Lojz109WNrFwduTo3rYeARZsbEes+DU287c/SdvzFaz92uwnrVjBAhTV9W8W6Lyk2bnunY8elG+PijGV9GhaBnx+oK/dXn+z/d1zoxuRr+bFkmFFMjxAFQHHsb5/nhMlkGNNDpzFpB61T71BazzBJcs3mcpdVe8BZ809gZ5i3mW/k95vst+4XHLK9ajMs9y7zEY+Yj5lNmEmGogMJs/Dnc9kl5ZdfhVHb70y1KK9fH82YvbyHm0SadRDu8TsmhhRpJazfbJLuJZd0ACoA1A2hm2YDPK/h83vLIRpljgc/rsNtpWkv4AI0LNcrE7j72Nt9Jsg39jAkDAOsNNlqZReHEBOwgC7YBCtj9dJmcdfSHttHEF/LT587ifHANnyQQhr0UoPz/CZq+2nyH+WlznxmXxyRGK/9qGFaxmj7UY2WlcY9Rsm4MX1RjKasa9YbVMhGsAQq8hbDpBu3EaUEdITILxvM6ZiZhnm81pUt6+F1dndS0ZuMw5aGune9OFRFO8cesK87/ivjXDWmP6IxSoRBlcqx64pv/rvryr0c+0tyHuRX8UDark9BAMSaD2cibBHVabcBSQVzVrTBKUw7vy2a0AQ0w69ebckYZrRQyyuS1+OQQk+dldIGAV1o3ItReU0iXUqVVdZmQ1pK21HX5uvxdka5EV2qJZ0lqk3Gzfze/W3icf1z4dqIvYS6lujxdXrIUKSVKSbLkL4VKYbLkKXlLPjKdSmcJ0ZUxpj2kSfAIhGDkJYHVQq2elrSsBVqcVskSSUWliAaqJY0pnAkTYU9ICnvc7kA6JaTTKafb7c5khYzbk8kaDYZAXVaoq8vqDQZFqQxGpCd6Q9bodEluT4oBkXDYguC2Vqsh6jJpQGeNbqcnpc6gi0jQUCbn96V3ZsrEzr46ZbRBZuwxpFceFBrs9SfhzeT02sBuohMnZcxiA/qPtKp4EU2qFZRsYVVVpqRsaEc3Ro9cmi37J1R8tKn5kaovUapNe7Eb6wU1vVIgsaJUF6uUmiChAhYio1qHuAWElg2aCfMZeJ65psPYgS6ZsEZLhJilPptPR6KbvjAlmG3Rwr26/Oxm77LhBaHrhxd4qFXjAy1FAmlex97hIOkUjM1FDcbLTF2ruTK7soe497r5blcCAQwq2RZ85JtPKMc3uDpt5DzCg79HushDUQ5wzYZ2w82GA+oDmn26p3QDuh+DH5t/BX5l1hN+nBFZqVKVYVIuaCWaT5pMV3IST5EGgiTdeoOg1xv0JEMYTAEUQlQBhqTSOkZrYjnWAICOIA0WgT8JpwA9bDwm0PRtBFbhQEFpHHlCAQItOdwO6M054ryljAL7eaXMAXdp5yAWKnISOAWgFPcWzAqQGy7imD5cLNSG9HZseYNAqM12aWobewOFylr1fnfB4PcX9Ggh/TbU2uxt6Gt/e1ws6N1igSyP/OdRy1iyphuXj2BUh/PbeejD8SAAG8kXzpv3V35xTya84Xwdeabyafk714UCyNN/46i/dV3lgER94lt+TZWHnqlMobjKI4AEDllPxABwqKCdKuWVylj2HMh0Ygrgy/so7pv/oAKVKXOr9azZkc/IH5C7QBjk4a9lG+3Voge4C94V3we/63ww/t308w3HEwwuwpZFvVB60vpkHdEYn+4l9H57Xm/0R3NGfK6ANkpil7hUJMdloV5Gu3pES05Yfx3+LExCgqIAwukhZHV6gzWSqQ+HrFSdJdkghcvkPpkHkaDfDzRRQFEeS1iwWMKZ8si/9yM+lSmTadngcLCMpTEatrCG3fpX4URAESSwoOcnXw6/YMGZNTzSLxsDoRywsJashXxAGfzf1jcnb3mV2AeS5O2AAxIORrmcpGT7wpGctG1O/oB0RiKk+kaLaGnU1f+oSgOq0SJRy46f7p8ZxVnx0/2IPiutrbaPaJjSmmrH0YNIVfiitEfFCyLu/PxsAqfUzg6xw+eGxrJx7FBiFGwkUAzDuHEQmmuaZy7gAjXIvr0Dn9ciWMK+8YZSdINCzjoleQI6XorP6XipZdbCy18H+ZH3QQ4t0ZHPQGTks2Y8dlxNoZAaJXWipEjEWmlJCY4WC3M49WsVmzR+ZY6Bchlmgj/4kZXUafUGS2S8f/LetkTCarnz+q4Z7atef3D9NeNmWYJvytOuOTApuWbb4QnkruGFiww0q6dZaZFt5ZpErG5mx+FJdZtWHYBXrporT1/nKs6r9O2Y1PXELz+aNwPrXiPWPdUeXAsFVTK7yAm1OqihZ4EFqldcVBh3pMudw60s2x05swrCQNBmA+Jk4x+i1qzYaTNAnwMaAYgCdNTmMRgFg8HoC7oLvgilMQw6ggxjCEWNBtZdJm+XTRok7/s172oIjwZqrrKdQkokwiAwoC+KZ5Uo2BfNK01YafDXG6ru35E7bXjP8EcDaSjD1oGQQTSEdGXCc7SmMDVUmRgcGkb+eWycdAgx78RoKQiSL+KFWKJcoVqCvAMzvy1Yor1YlEikZK1eFDP0CFR4AgL/eRLTg1p9nYboevOK+y+7/t5y5Q87HjoAswFWTFkSsWUzLn/1nkVtPX1h1Z7hzmXT9255ovKDvl5K3GRxGDhN+G9/bbod1j+2eOU+XBPfjPp+JbL7KDTIUwDOVEfxKg2SMBFJR9tAG2xRtUXaovcS9/h2RQ4TTwYHPP1B1gMchIOyqxwRT1S9PQxvieyOPO0jrSqFzveZFVTeZ1UaZI/5A9EjUSKKJGSwm8uQOiYFdZoQLjV1siXU/ruMPGUoQjLgbeEGe8SABJQxlAxdhqUGymTwGAiDI+7HsnOr0amSuku9VL1WTW1TH1S/pD6tfk+tUttjifnVYNyb6Pz8MraC2yFlpCSRQBJQ8rns2z1VrNaLLcaHLCaNLOYVhNc+A25sKd1AKd1NhGrGgasAlDJnZa+NqEriQrkAKa58f+OeA4eh7541q8OumCdmyuh4KX/V6Umzb1zW+dCSD7ZsOLjjYRg9sWhCW9IfdfPelMBYjMLurY88cs1NncuR/iMTpeYi/c8gxv1D+XGNGwp+u6nEIMepQwsjNxZzOrxibLl8jpHrG9BufT7n1DmYa3XXMr/T/ZZRlyxdlqWWeQ3UhY/5W3KN+XZ3e+u89I78d+CjwiOWp8FxWNYNSMdy/XnjXADDEP45D/U2dKkOX698aJwcyo+TA0G04crj4oNgOMyv1kEdk6mEy/DPcjiazmY6A0JDIRt2tjQGBJLHtkeCDOnhwwLPhxuCXk2hPPJBn7tQwJ6bsdmMDF+MhnkWlEmyP3yEZ7Bm6BrRc9Y/nmN26zDXbkRPPvHxnK4MJ8o6cjCzD/AsT/BVB86fRA68EemA0Yl0wIke0ilLQWWcHJmrU8GuyKufcUKnvciLfFFX/8ylVolcb+/g8DnM9hLs2Uucb2noYvOsxn1z1UprRopUR7FTrWKoVW+OS/XwbJ91cN2ogwc91dkD/7uLrc4oqBk1NmegfARQcyvfd5lpA+ef6Z/2oOxPuiPfuml2x4ze1x7bvKLxsvBVjEZvsvjEvHN64bbKmQnplcg893yz7Aq3jjPYrrAsuzWbLFxx64fzW3fcuA/OXjUv2QAXh6xRh8Vo1oSG18uXVa54raML/hDUasR7ke07QAhU5EYTy4RsrC1EAS2rJbg52lk0EaXjoWa61T1N065tp6fpFmkXsPNCD1Lfo57i+6jjITaCu31cOE/7XeaS1o/IhJbW0ion0NIWL9jtlLW6NoNTcmacpNPJBIKcRhVhGG+LyeKxEBZHBLQT2KxFIxKpcVt0ZskooxsdMEKjPZz40WgFT6Lz68HqbJfRssmexFBNSsCMzbo2hgCq9ItGjgWPwWEHY9aVtLVWg1ta34b3+1BbjciYk/Gj9iyqLzV7jTqCyzCrLves5raF07bfaRn61d5vl6H1wVXXTFjw7A1vfLtn8+Z83TUfw031vu4trculL8pr98HmF+a3zplx9biYwxxrenhyPPdrhM8qj1amkG8iW58I15wAJHqchakSifuQn5coqWVxvDihAChushyNVcmywx7IARmtJiOTnyxb0WJDi5HNTcbIwpCvEVK9j6ImT4IBGd0nUIbXyWwwCNQN+8YFU4Dd5wzSJqX6CRdAscOJIu68zM+ccsLnj0Q8JDFxAhUIUh5iYmQCwl6eiIAW9LHq5y+6qx3fFd/NMyka8bCNLYW6rI2miXnZMlHpE+sMZYKU2SwvI7N9YZJH9EzS1f+mZoVne4aHhhNDQxfqRZRHQc/EDo6CH2hW4HZhxxtvGN/YoWLfMBa7x8ythsQo1G3oeTCOlp1og/IX3SVCLgolvz+1sOTDq8kyP4q5upXCAk2ArM2KujDfbBQMIcDd2MQHmqobo1M1qoXMNSvFYwzEUm7v9e3Tr920eHEx7mkIOUMWVkPziaXTfcZxL75onDOhKdnaOP3QtBmL00FPxEEb7KX6iXnnNLJ3QqWj8rvHfzdvfNAe9Wb8Vitv1NAqTeN1y+NfEE9NEMd33zyhu7szFcgG7WxGa9Toovne1j9gbE6OvI0wfQLZaQaMAzOgTi7snfgE9xx/2Hpo4gtTX+Jed7/i6Z+o41axqzo2sZs6Hul4vkNtNpk8bdOFtrbpJnPbdKrNZwsXdmvLZENfEiCLe1D2ZN5qCCY1k4M2E2cWphEZShvONrb59AG4j5pWJ7xK1gMXyCK8TJF1Mh3TtwRWx8a3uE4hoIScMIghrxvPx7CKmsLRHBuD78Vg7ETnT2cos2N6sbcdYjHK/RzPHh2sTpIsFGryVez47BBSgCHMsMTCqALgPCmS8kCH32AtmbDBjrYmto3FhovamliRUGtGqsRjD1RmUmKfq1Sf47mTF5eii5rRnCpOu0FcPivWaiEjYSohPcPf0PvmqrwQbP/hE7mGTZ/fd+s7lxcSztvSs+68/vav3+24ItXZPa33wSUT81dPilZ8s+YU5z99/087VreSHSsbM3etWMF4k6xZ8JlT4Vx+8uydna3L8okeNz81mIgubLTsWbDnQ7d3/8zFv9/ceVXLNY8Pbwjd2Dwh0XZlZ2SKVY+wWAz54+eRb2iEXfIabq5mfuxQjLxWfS19nXt1ZBO9yb05vDminQOuCxNz8hgj5Hm0QEjEE8kk4IXGyemF0Xy2sRMGUjhDrtHrPU6v4HR6QRI0Jj2ptJBKpQN1lCaV1NkYZ1PU60ynWGE3j+Jtv14T8pZhsE8fcuJAmyTIvsZ/SylU2ZHDbZ9YUBpXXjmK8IHSxnNKK3Mt+TMpmLI3OcWU6GzS1d99Sa1ZlVcjkeNpU2Mjy3g6BQq9qouKpFELxhDyaOjdwRq3vIGYz2hZdMdL9Qi7NSLsdtTrHy2MpaFNX0ijRYcZNi+0Cf6qE+imIVezePKi2FxLtI5OaVPUyAQDsAnvmmCe6K58evydnqzsukU0MwZzodnj37TAH8oE1lvtghSa1G3bGXfK34HtgYSHC1lUe87nIXdsQtOEJZWeGVojZ0hexue31mVCyZvhAx0JwWaNr/P8Zsqcn1E33+qIqslIlXtfPvIZkVZZAQNiMChHxOtb8taNLXkuIXP5BC5n7tZDewApd2yyb2E0mo116sEN6jL5mOzQa6J6kz5m8rh9gtvtczLueNTnZsXdViTSYyb6BlJfhlP7yCtMZRh4Obaac8vOvJLua2nNuWvicytlJkiebtnjre7xvDWXdd/vJtz2uFt0x3U33X0JI666Yplx42jtlg3mag7RalDaGt/txqNhn7A1eSvSvghkgXND7Kh4a6OS2O5FWS+UDIoACyKSH94cMBVE2TRaf4ZHLy/4Z/4iiY5Neh0VaR7+JN7SGou1tjS9JfAGk6XQEpi0eFJbLGe/w+txWierrC3xWGtrLN5SWT88caqRFdjUHHHl1HxdKDQfnr7eZXUxSEpE5WBlCtGisiAZZcGnx7l62cTm6vFPdkaUVpYM+aWGpaFF4UWRB7MqRwxmJ4cXRjPZ7JiwfHqN3qDPGjyhsBAKha1lf5A1hdDvCtVFwyEWyUrhSvH8AySUyZkkQS6o15fJRH9XGCLYfWAg7B7kWxxlMi8z4S/qQmKobszI2HPnsJPtGVLoT627Ezjij/Y4sqmxDq91tyJCwYCewIifAi16tIQv9PTF3QxrUFYZqFJCJ56PUN94kfnk4f+pTpFubakMT/7TvaXxdV7JytmNBKnXz1qf+tCX8BnMBrvKMjqXunLj+dv/+H5L1JPhTbyDZzQqilrxCAl69bYwibhvNYctIL/4KfKLDXBAzur9QiEvG0y5vGzJ52U2r2N0ehtj188G281PsZomsZSfIs4XKWfIHnakyBo88sAIYihRDyJoKKLDsEBF9fXZhk4A9Oqozs8gR1QqfTVkrs6ILRQyXzZU638i6DkoyAuCDQWJYMQMIRWJRsxR4PYYzMasQU8xWX1DJVGGLtkSVW4p2GyeYFgIBsOQgoDCsKneHBHM5giMoC/WRyAiwuhpGtDjJIRYLGHQq2NRnXufI+JnEjHW4Mi7d3vK8MRx22CwLAyGXyMzSAfvA1GCBAn4Sl/9v8VqY5mxqkNWdhFijNUsWgnLupZ8zJ6LiQoLUoYsFRc8OPwJriAcHrqM/QTpCSh1YkxYKo464arzRd63GpO1fzf89Y+Tptm3NVq2qC3uwOstGLbh9FT36GTBRILGqKpWw1tLP5tgbbBzlCRFwqSGRK531HCJ6ZXBda80c/pAMsDAAV3Hmobl3vlWbyPPC2Yx1xpYc2M2LkZ7dq14DM5wqUIBsR6539iVj8+wG2hWFw5TkXCHNGPa7b+MRs3hOfZdC3yt8Ds3VfZTG6608zavrqZbXcj3Xol0S4IxeToNIAc80CM78nPBXNcZz9cipfMyWUZmZjIUI022LIy6slKnMoNPIj2cReA4i4nh3FELx164cLXuJHwF3TIo68kQBzh4mnuPI7gybJV1bpoTObfuphm16IixkoJqOSQ60agMe8p0vb3E4Wo+ZRA0ZK0e5QMWdNSHjuIUDSezzup5k732KaOIjhqqVw/YCpxsvbQOsBsODZ79sufvnTGS+KhUe6ozGaFSyMgw+Ht0eAWRFz4aqM02uZjgjrlcOCa5KyvP2XkjCiAF99KZrflwgxeafOGomEFEdWG3YBLMsfmeu/PhnD94A/ncerPNoxRRQRAY+Ux1PcK5c4jJ8l12CLnmFOymF+mXGhYIi5t7WnpalxTnzV7JX2tdldyk32S9JXlzcRd5T/Ke4q6J+8lHjY827p/4DDxseKLp2eYjhSMtR1pfLD436dDkgebjLcenha5rXNm0ahI5G3RPmj2b3NW4c9J3J5PLC7c0bmjZPGnjtEMFdRSGCpGpmXlr56p8/jmVDmzTc6Ozs3M6gaFFA9vHG3QtEHTk6szm8XUazZy3gEaw2z2xLDLirK6lxdPaJrS2toFpYM40T3uH0N7eEWbap01DDlEXm4sCd1trRzvr3+3DeMsuhLJlrCL2UEw25q+I/S5GxMpE7vjaFnikBbZgImVplQP5Vtnpyq1tha0zdVAXanuh9SQ8DaYR5LGOF2a/3V4FZkoTyCuNR2n60YeUXXt1N55UdmUxk8utbT/TTrTb58bEVrFdjM29gNUuiu/YVQydPTvUwyIsP9TTi45fhN3GUie4JHAMv6lGy7suALnBIotQvkLWa/kU9P/iwF8dy6pqnNmA0FsRLcCvL0xHbSP+BaaCScH9BaragOrBOdVGrIE9v5+/WNsxrSeVSjAF+Jkg13QRBBT/AQM2Xcz0AmNBDXFGMsCPTeOHp+5YMG7pwnxL/QRx6qG9s7rSrdz1QVqt09kL9T771oXhQCa2yEOQjN4Uz+y+uWvyQ4ddVtYXKr6asy/59gmbJuoxtNLkrsq4AzNvbfbK9XVdFVi3eVJpQsv4yuatRqNOwyenWaL31mcD2W/B8Wv1PAqgxsTWjx/6kui5yud02CIjYENT5ZfEzrk8bQ3oq7YTQTHyBWQ7jfD+Kg5O1XCw/FgNCGszVuAknBlqlmY2Pds9y7sJbk7tcj8deTJ6kjgZZhbDxdHXIbmQXuhe6FVoxyp3lXSo58dn5VeHkeVcSjoSCudIVTkHgIEkBKkDAYgIBgU0F5GPBGhMeJIpIZlMJROjxCOV/CfEA0t0cd5ZJvb15d9OYaqZQCEvqah4snpSaVqUBke6ZI2KJKuBMKn4SURYziRhElOR5P9ARRKdQ4ODZxP/yEb+CRdB6rsO1pSXvYSR/C+EBGeVepUKE/KfcI9/QKrVoDiqdyYYgW9sf+XHi+vHS7dYWFpvzpc8PXNa0qGk/0arg3dFph/sznjqv3PcG3Do3WE1UqgCFF+akC8uqyxqZ428IT6f316IpMLZDXBvR1yw21LvPjFv+VPEul7R6qPUQcQ7ikhn+pHOGIAdvCCP1xI0qdaRT/Iv2g46+7g+62s29SJbt307f69tH7/f9hSnaeRb7FP5dvsC7XxuLq/R6fXmIKMhVSoxSDECTuRxmm0dc3KabRPz92sOaAiN3WHEhyPK0AKQ0TkgT8wDuR4t7jwAXoSnZXAQqMCPnNV8Xy1Xi1P41cl7oIQn0iqrqrtAXasMjIzm6TQX5kNzZP+ByuDdu154Fjrvuuvw04umPfiXK9rv+wsx8zuVD54/cs+DMPr8i1N6rq4sem/pCnhI4V8j7sp08l9QPwRwxZPcMQ/ep9+vf0F/yqAqWDrAFOMUy7T4PPVy4wbjJsfz0RPaU7ET8bcdxon+mWC+kcyCnF8GJDQE6+qNRmB1iFmrxShkLYHJzjJ8RjZG/dlAJwjCTBgCZ6ZM3if7sYFEgREEjJ5qwXg4qGPQp0wO6GjAE1+TJ8nbgQapdDqvwZodqzYRpZEt3rxG9uS7NFDWzNTcoDmoOa1RaU6SrQiXJI45A4EyLhJ/uT7vwEOiSsE450I7Til3xgGd9gaH6MD1UC1H54+l5nCf3/KZLcMODVf1dnT0qhcoFP0i4lZz50pu/J/gQSVLXhvPqkpLU0up4VdFRKpTBhqq05bHiJpSzUjWRrbgm5PXHO7uvq3yyH/Vd2bbrWKuk67EdD3jg8Oixyvlrm+7Nrd6xezx7XWr/62O3PXJtmvu6/33SsHqqlRmiFaPORSimreSq+cITrcmMsxPb1m37ydXz5z316ermC+OumkckncMfC2PJ5Cf9KFlFpxHLqGX6GbHniOfNz1ne8pBb3fsc4wkyF3UwxTh9nggmOz7QzSWBZ2QELyEh4C+jAEaEDOT/UJIrYaaKEQXeTxen+D1+rweXdTnZbO0TM+kSfokIQMUF/pib3uxPNJiwSvnxuW8cjLvlYNo8aMF0W+v7JJywAuB94D3de973jPeEa8a+cedAwmvWD+jOvG8t+bEEL9W0NwFt1WVDzqsBNyLXdaO0ewaxKicD5FjAbH2GrKxHMiYJ1IOXQe7Hzhy/6wGX9hvS4k+itBoGbPJkZ9zZdwdV3sfPuE1CT5LMzmrueKAiZsmRUITiim3h1drtUb5qscmzFkn3kasWZ3m9CxdrVEYQpj7U9T/WfBD2VkPoeh3siUtQ5lsjMXUElFFmYDpYZJU5oEYDYYJ8zKwBLvgUsSmypCSdem3QFajCsY09jJihDnLWzaRkYJmhtgN3oJ47s1MCOHbxpb3vB96/+glt3rvR3152kt5D2pbwvscu+1v2ZQwkcvb5CxafP7cQdtpG2G7te4knASX4Zd+fIUNAierzvb0DCPrGFRGHoqDQ9V1T0JRbvwmFDKQhtWs4ug73ZRuC/ANCj/Grzgjaq/6QftNxKfjQqqVnW3tUt0dM164a9oSH5cSQ+NC6nVXz+hmXf0N9631OowrzAkJ+fSf3X3LpKyv2LjnAXnlE359Gk767m3z2qL+4vur8lferSIjGazPc1F/Xk3dDtxQfQKoUMjvRYgJsfgnVWeIb4zkPOducA6SQakFLDKSJq/kJbYitSLcwGiClEqjAZLL7YQOl+S2qewU1CIfZrdTFPkgOEhANc+gYO6x2gWr1W71RO1Wlmg3kR6SGCEhudoLjmhMu40nIQQaBFj1nFVuLOROW9+zElaF73hwbbXnEr6j5B1MVsxvrDh/ZMVeSqEWw+eGWDz/ZHRa4Wi1NJ5RXxwcVtCm8sYRUC2MUHRaVSxC9u0qlqy+OwOS+A09/yzaBrDTIYTL9psfe97FMvaYbY5v8ezmQrLZ+8xDuuv3LqRur/yxNNy31GXmAsIK+91N4aZE41piYsR904O4r3HMfAPpbhE+JN+lbbG3EFy+bmrd3OIq6ybLLdbnLW+Cv1noeem5ratossMyFyy0kI2gaCF80ViBOEzDQrgU7YoujX5lOWf9qqARWotFntaFI82FFquoarAU+XDEOS7d0FBDTwlNEagBSXr4osDzRZuRcfLjEH4q8qxuN30FiWmCs/gCj6IqL9vsOV625D18F7+Uv58/wKt4xChkfUPIKadhOuTdxzmr+MmplK/YldHTfsFSbZM5pZXtgWgu65SdB52k0z6Odoq8iL5Ud9OPxqpnx4AUTtk58cxlZ62WELdHrVWm2InZw5ByJc78Xjwz5CLJFksXBn+qgwRIwFigOJBUPVZvz+jsIJvFxhQsNYbQipYsWtxoGRvrgeSFsbxRuTc2EZfiLbUm0th0KSxrI0qQfOPFiIExx+a4u+Y0NUSSBrbjuY+vSsvJBV6zzhKf7umYKzeGMtElEbvFt+ro+vFWsnf4+e0BzuxZLW5pDScD/ubpf618/r5c1/EozK916s3uK6w3NiUyocZ7Kq/eFeDFCb//8a9nVONQEunSbqXm6ht5/MsQRmU2H5X1aDHmu4nLyePUr31UzNXqaifIZj/U0jqoNxg1No0GeoPI11mgxuNlPFyGK3Ekh+LQy6aIDeMs7N764nnFyznD+TO2ERvhtcm2bbYHbO/aVDZH1LPbC9qVihq9kC+Fu8JLw6+HqfApMoDNGHixMqRz3up9lICFWCqKTejmM73bvA94DyJ36s16ZS/pLROu/kj9b5VhH0UphpCJD7JKXbwydjtcq7Q9O6S8KQNW3xhUTQ6BHj6kpILE6qwdLJ6x4TmlUDFAKP40CX0e3mnWGrfY7hJ8BqanIRCXWceex4WfhGwz7C32NNnRNr2z99HLzu/29XvyUbfTMSnurZ/c0JCZ8Zuy+Ati0/4GeizP0IH6PQHXyozNYncSWgvtJOKYLUX0hrYFjjnx5Y4r4h86VHFLxlm0TnMudS6OX+9c7bk28VTkWILhlJGPbEt1XCStDIigjkpV6bdy0l09KWdFV84RfxtCG/DvDr2VCIcRSNS4nE673cYQJKVSq8x2Z8Lh8jAZpsSQDM70qu4w4epmsknWw4/tu213OBK7wceOMrFH1jl3u0JdwaVBIlgmM33xj11K7k8o4bYvkXcpI3LpxpxL9uWzLtk100W6TiK5Jsnmo1Uh1WSEYNzw8BCLluEeJKLRt5heMs+vJrJBW6aWR2XwZMokDDuTcZXyYkA4NhpwzInMELPxPnMBv9tswFxw+Ku55G7l9VCI5dd4di0i1gbvCOSsIRZztR4iZOWtIiKik19cOU5HNVnTwVjB5F6w6qOm0PjK1UlN0BSwN0gp6Clyago+Su4a5t7pvzZjNdOBkMWTGNeQS83feajyeTNxbHgGPPyXFV5RHZz4TOXpO/3E0xh/lJHdbUPynwK18tUGDBg0QBMH42CbAKyIcwbgdOd8uMt+CD5rfy7+/XFHSuw0ZJqseLVvve9t+099Kjqgj88OkJTd4SDi8USb3FaUoz4/4XB4orIQjcptcRRAzfkJu6e8Bcy4tNFjadHpgCb/ViGSTocZKm5v8+0+4H/XT/jfNhCDk0/CqUBGJNhxRxQDSsk+2Ca3duTaZCnf1jbVa5AN9xuOGCiDY1q9fWoZCliUuKLzkx787hml/PjsJzj7P1QdXcUYUFmxZ5Wk9piLHcvWVmsI8WsWEkg22AJxbLwACWt4kFdQy6gzjYTxKPqFtxdaq/MvwxGMgTR5eHWdnYtdHlgWtkmJBpMraEGEwuZrmz+bdxgsrqZIoHRlU7jZZ5nw2JJxhajPlvR6gw6jns98z96mEqdPE93krlwu+PBd2QWsLu0LG+0068rtq3y/yyOmp3MbL0uWIjBW+dNl9ZI15Et6RTZ8vvnPxvGNRLCKLRdXppB3INk2Q15e9GgdrLO15Gm7wx6zj7M/TRwjTjqORcv1b5FvUT+x/8RhaHd2O691klRdNpNRSQm3o85hprKZdCoRdTm1vjqVWqO81VArUvndzW8JQBN8OxFxm3xleFpuqjPLDJczmT1mwhzVbxCxe3xAPCgSM8Vt4ksi6RWz6Bgptrc0t7/eBEtNXU1Lm8imMhmQDdTHdRj71GHso7w3QkQO9oG6g3Vn6siZddvqCG9dtk6uI+uwey2Muteequn2YJCEdhT4PwhKw19i71p7L7HyIipQe0MdEjn1RpU3J+A66IZK6VEtHz9mhWqguWh4B11UBU6NTaQi1wic6ncYksV1TbPqGLWxNZINJttWV975zUN7c57M+LBg0PJaFaINTe1XpJuNzRMsjTS5q2X5tyvCtMdm3DnTy5oZI9/gi9W3y10/rSz+6+HujCci06qMVqXzT7+qjbhl/yR1SJlHi7hZhOwFAuw/yhnKI/8pc/6WnB4bKelGWwa1L0+WR76UE758I/FT+C7xU/ID8m+kOkm2ku2Gy/WXG64lriFvJjaS+/X7DU8RT5AGdJt3ZMbimjCPzOE12v9Q1tEC2vfidc21GWjBatF7aTGHa8vxNSLaJgyAZHS46JN4zwA/RIQPwbHSz3p615V+hno4gZfaVHErXaGoL7VZWphsNH7JZwUDZ/QAogztMo1fJEdxpEeP9vp1jA7RxoBspMsEbLcK+0jl9+FDej0jO725EgOZBy3YzgeQ4Id7EsUhFFLPFjENKX4yrAwYkNXp/6SC4PTVVrkNov4oHpCyWahVOGFn/gk7rLycwIjBmhG/nMCIv9SIUbhRKdkcu/rSavZuxcOPDhlWBw05EtELUpYCbaRswavqCwe6eZ8F+i6qX8cRPPA8sRn54dDK5owUWjC8gThW+XAR72qSwmSvfTjL5iZV/igR76nUDa2AAAvBW5Sf2gXcIAFel+eegseJk3Q/e/L/Y+xLAKSorrXr3Op9rd737up9755eZumZnpkaGGDYF5FNB5BNBJTFBVBkCwJCBNzBDVxA0RgUZBjUCBpCYgREQ3jvJerThCT64sTEGJM8mZ7/3qrunhk0eT86PT3V1XWrzj33nO8s9xzLYesZOI3Oyn/MvGN5y/oR/FquSSgTmqA95A6yiUAiFIwVlUVN1p53Z9lioBjKx5jH0YvoV+g92S90H1gk8q3MVkWXtiv4Kr2TUtFP4DnZat1Kddm6POSIk76eU8q2oq2Rn0m76C5xN63nDL6f6bZatuq7zF2txvNGZLwlkeyGGUe8t32MkfDXnZfwv55e/HOJZJmSv3r5VyxWl2PQCvUWKRGmFmmYN7GlYZKPUh+ut/D+EKmvugswBfT0nY27rr9+V+POzVunPRu5r2HXggW7Gu7L7xs5bM/HD//iwoMPXpzzA/qbHYV7Nj34yMZ763de3xzbWX/vrfsfX3tPYUeykHf98qH7L1y8/5qXZvIY5yfiLtGnEgVFU25OjvzlfQCkbkWI6t8L0FveC/Ap2Qsg7iJ7Afr6SC1A8VzJPH2IMlCUTqq8A/4CLBXjnGh9dFd0X/SlqIiN1kS56LKoiIqG/TIOQfQ4OkRFMaSKd3bW9vWR/QQikegzfI2gcA3qvr79lJ1To74CUIX6cBh/qXCcPlz+Um153E2Sz6rjrkFBWEyZOAWCDKXrCCOIVUehhDHo/xSvLY8hUa5ZTQlnt/ly5OzG4+il8tnCc5WuIjUOq9ffgEL4A2UXopqbaZqDeC1/HlVTuorshaje+wZ4pHxeXR1S95/H1zWTfIrPM/HnrYb34U7KzCmASkZlLAeQrN4voQnJtd7Cjx/m73f1cgrPjg4mpM6nPk7RVCrmUuAvpaq33Vk7YJzj1XHuhN9UxsnE+XFS3xpnoeij6jh3rnhKODub4AdIVwfgry/UJOOfw8xffyNMwNfnKZlyzCSUzPfTHXNUGOPn+8Q7KCM1hBpHfcEN6TCNzI0cR+fb6juGm9rbJpsmty3ySKPRWEOhEPGwQ4YVZkTaaoaMbYgOHzO0UNMQtUZMlMlqGmL1RAoYLhWM3bSEM2io4YFa6ZhMMulXYhu5EGEogoVUoreVw3fp9ule0tG6brT4yHh2m+c1GEpZKRMd7yrss14a8mCkGz3IKUcGa2zjI5bIeEX2OBbc1ZQVDI8uCa5+hmDdSwMyf0ke2oBAaMUEHZT4K/j6eX8m/u+76tbT/185v9+Z8XvjmLRfQteIpMUwKXmf/D8SgN1Xpv/S//TWRgIGUiSfscRbhmRmdGXh6P+RErzIcGVCMOaD85gPXhaP0UuU23i+4Gum8XLAUpYD12I5UHMEAJoqDCHozqPupsZgkos7jlNNJBBtdueppgKFj8SnCzxMco3f5uVBlOfJO6YK0mB8FLAIcZh4EdIvDQaM/011/DWwpsL3rQUmiTm5OIjvOb7+69ryGPh8agdeqJVRksIosQGrqzrG8eoYdwKHx3ByWuDazrchqq2JIgO19Iu3/udZLi5Wn+fOFRTFcnpEpeF8+s9p/Dvq1+PhEv3DLefHK11F6tBVx9uASPxOcxxDnw9eaWhwOrnys2AZtJyXQcKzbKD2lWVQKKSUV2VQ+f4/rV5vI4zC92/DdmNNAzRQEzriV9y8cO8ihpdDwrU3UsQxnjqCBtxueV71iYRej+e163zo4xAK6bv7nnq5Ix7vnE7uka+RxY9tK8u/y3hsTG+YXQSq2CBND5oint58Lis/dlz4DvUAHhvPKU1NGpdLcDRM6pdO1TGOV8e4E76s8ADXyA/QMpAHytcvlq+P52V++epTJkRF+OpXDZZ91I5SO6nzVb3+M/AMT2egGtuDwX46C9d9q3xdrfIZuk4kOVm+9ozJCXLnU6+Qqz+nKMmdhD6KL8v0+X3l3kcMbcSTCCMG8W8Uz0uap2eifL4Nnx/h7FDkdOY8W6wpcsUJxZeKYkxckWgwcfkbRcKYpM4h1YQy3N7f6X7nQVy8y/MOvEOfkb+TPlf7P7QsrWZjbLxV1aquidXEuZiMilFxj8qjZmJMPK2STlFMqXtY06UTNTQ57HbK2Vior3dJlaRwnd3iMgciQVcgV5935bQSkFCV0nV+l8/l12Yhm8i4skqt1m2njPjb9S6XO5LAUj4RLTRoROpYop5SilTqmF8V5/fOWfPkNxdXaPPxuKSp0eH0M43Q2GjC8lOSyyJ/wG82m2QRezFC2RMRRruWepUeRtnh7sOutYnX8Fs9FSE1vOryES5YG+HLAKTykXJOVISPmPlrIySTcn3kpcjJyPnIx5E/RyQRUhFHXZTbLRGLPVJUzH/r2/5N3sEZ4czBVv46pIJXhJhskXLlrki5cpfwqdbdGiGluiLlKiGR9dYCfx9K/hsnu/SGlki1XEjFZUnSYi8N8o4KDhj8ouPryJJdxMTKL/YWyxZexX3KR6m/XW3vO/YPf0e9ERKmI2UXi8VKGkZ107BPIq240MsFhg3eQX/563O8J1U4V+ylvaKPFYXZCuRTrZhkPmh94XN3arGy98+aeWMzt/duv8NVmCXr/Vx9w7jk5z+0vqBK3ahGFtUN4x1oWu+OWWiFaFPOlQiiYPDaEZMu/9eCuDsrDgZR87Owt3TdvGgiQv4a+SgdnpRz+jPB4LirJ5V+xOPcSs50FmZzs+QhTWxRnFbWNISm0JMV00Kzaq7OLpIv8a4R3+59xve/UXVtZnhmamZB5uGMOBQMRilaJBL7A4GswVhTw6W5Gpq8rE/Tu9L70kib9qTT6dY0l56VltSUYiQd6GqS0ZkVsUFRNqrQaj02t9Fmc9MhBBQVjWxE2jAXRuFwMEtlAwFPMGrEo7AZqTQQVJiVtlzEbYsGGawXEFKwkZrIvggdiQSNbSqwUQbwU1pKgYGNm7zDv20Y0+gDD9b84osgBG05myVoseUwtKFvHljHsz+rWpdLd5Kfb2dXC+CGMBPmIZ6dCgOd7gTtWJm/9WC009m5fHl1o6m4WORLM1LLoXM5eKXeQbkMGO5YBrjVMaQh2dMCZ/COvBzCashcOvfKyXdH17U6bzfbaq7z7L01FvPfbE5eW/pZbdNDUHfQ/LybM7ZB0S3aNKn3Xgg81V5smlnqHK10bzH8rs4XXQm7RkfSpYkHXxVlJ91gzsrCjYJMJjUDT0h+geWlnZeXt1OrsbzMEHySuAKfUJGsiugxTrMuAesSfQlEJVg5PtK5fDqvE6dhPjKLp+hDylW83rj9vIDNufgX8b44jcWjkcICN34FNufvoZvHSPaynTMcY6QAZwatj/Ohdb71vj4fnfWRwQB8/fJ6uaB/SO733wkuKo97x137eQ0xwysM6K2Cov7xPuYxkb2McTbgZ46TZ/Zf+cx+v8VCnln+bgiokPC408u2i/C8a6vjrjlGnpcBbRD6gkAFhdF9A9GLMD7GJR08frHz39twStCWdXUOB68t8TmnS1eRfHZ8TlI456iAXGIxraVyzsm+TyR7xWOY8nMo/opaSU7sYUhaiNPH3hGnQD7iJx3hmCqmjuvi+piF65jQsatDRnbzCLQbXRpOl8RmfI3kX/E1qBTgm6Hmc2m1XmvQkt4PzZxS26pthvHN65p3NtMYIzWzFq/VP6TN0m7lrl3WfLJZ0azu7nuMDAjUePk+OaLkE+Sz5cvkO+Xn5V/IpfJrumENxjw8CWrxC9a0tVQneYZX+z4RbeX1+1/L+npFGf/sS8LwZNQnHmQCYo4R8sgPihdTEipEvc8xEgkXQcFh7hmRQE1wrJTuhhs5DSUWiTAWk2ixfJsNZC+kUSqVymQel9u4zLXMjbBG1V2yk/CqXKl1hUlFWPGrWIKI6OZj1NtoKgV8EcUjrD9Pfr+i1uRB+iM6TgXhRspNWeHGw5oHja/StVjSvMjJwy6LKzxgsySfSt6D9c2Knkv9uyT5VPLOStCudLmzUuFiQFZ5Jxj8YbEfBmaLl/dZVVLF+SZKaOZo08HSmw6od5V6h/Tc29aW8TrDDhU7cXnyY88QWw6gUby4dOrnP4diyX15w6WPGyNswm22meUS9aKHaepGR07ub+FxWbv4AuFHxVdl/JYo47fhY/SKflvdWGonOeSYJ9M8Tz4zQTirqS1SRnnlPHN+L/Rt3Ipa1IaGadq1I5zDXT8N/0fkf/x/iCh2ih5QPmZ8RnUCnaBPiH6OTqt+yvwRfU5/Ifqt9jOdtlM5w7cIzVXejm5V7qSllDmvadcM1w5jZiAJAqDVGo3O6XLaXSoto9NpMLZy4qMut0vlpsIhEsnVeCOUF081TSnkcpWZuA4bTSadiga4yqUyuoByqTQ6jUrnsTsxuHJSbrfH4zXiH2/I49TQKpEU7FhqyZV5tyJEvq4J309JFUukS2QSg95qItzkYKxKt0ehVNopr9vj9TCsnbMjuz3m8Vji6bICAV2O/JcmkTvmkq5QIJvYv+ppjesrLuayXuEhiKxSOwcrDqxRctY0UUYkhZ5/Yb4uVqIO/DeYIj6bKBhNkVQ9qyYK0cS0LieJkxRxPvbA6xgUltJ+Q0WxwJG71v/jWj4xfPGji6aY2UzYlp3nP3RdoGZUdNuCx476Rtgy0ETfXUrd+H7WHwpJJs8aM2Ljj+dus31cB9KjK0uPo2U3WxoV/iLmoTcoSpSWKjAP/Y3noRrqH7CL+D+wHrH+rCPMi/0BfieSM/4Xcj5VUz6fwedbsAz2Ulh4vUK+wR5HPQN9T2+U2kVpnk+FMZ6hPijzaU0dNmWqdkZXqZ3ko1ev/UzfovJ58XjVR4VxPrnnd7EcMVLN1CmuTs6OZH/upVvZ5lAhThupYrNQYprUygm5g65Qc7HBJGptaWiuTaZS5crSxm44cVhDN3fDek5emzKHQ8gs45tfyEX3Kd/X/bY1meymxZxBbjrYbG91tUTcDL5qi6J4amDHJb6tmNB1ientvcS3yGF6ym4VIi2EYqqWwnfUVGLepspJwN/tVrmii0EZmkqqFUDLvTBy9PODvSiGywbNBEfM6PF/4a4fo1OoUFTWOc6uj/7R4dAVv7dzckveOcIepC8O9p2QBoOXR5Hmba7UKrqwoCZESkEGoo57Lv/y2oDVrA046twrkxTi+/c8wfvAstR+zjYsc3UG1WZGmJCHxYeGxWZEMjXZsSZCYs6moXh3V9bqCceM4XAsoAznIrEww9NaSWh9Qgfr+HpWU47kWLL3Aw5bg1mSHi4P23JhSzinWDnYo3Wp9+vPSabMAG/WADdWa081Me/tf0vgf5/Kv7rcjlFWJO0YNyf+VWb/lT4oQkc4+i+z/StrbsB6eJr6byyBHVh3tmILkr2L+C3SVDda+3JHuAK3ymuPlol3MML6kCif7qCo2HEqhp7jVJAOrwsfCn8RFoXxOtx6lFwjoO1Gs6vXaOHXGF+rlV+/TmH9wvvl9ZvEM7KFX7+JAR5PMi6fXy2+HX8nW17zJHmU+FnS2FalPiBjFQaCQzJOqZ3UhK2O06+bMvVWY79uCmPd9CLv68kKummVcFZLe7yKqfh75n0DzrKfZz/vo5VDjPo7Gbym35XQf7+Lq9fciOFV+DBA82AHTxdY6+spiovXOroA6qlERzg+nXz/nr5PRWPFi5mwcnrpMhkRX4d4oKKcGxgl24bYtmVtqG3MWxiokcwFtE4JyjH7yjgJ/+TLdb37PhHfheVUARzcUIb6gkJNlun5xdLFztVsV+RC+Ne1f6A+DV4Kf5b5NPuH/Oe1fygwoy2jnTOkMxwznGKJVOlU5OOWoF+sbboHoThfTqRNrs7HYiEjqyc1AWn9BRWnZPIqlTNU39CQSyYSmDXAHwiGCoVQyF2Tw7ZdriYU8FM5SX3SuwqRCOy0owXEd8dABk6J7Rat1r5dLo9heTeNUydkhVyopjGSq2GcblJuVS4WN9XUWGoaFWStERXZmy1X+MzqchgbYTMLq82e5XxXrAH2uVSDbWxZkdeIuYpGjPd0FsivXLnZE1Z8eq/Q3mkgaKo0yhLqvVDSfvu7XDIQG9+o/T9A+dyx90tfbp63eXl7sn5RjasjP/+F3dcveqr0n+2L2JYbSGnua4fVOz93t3aqYCl9CbaUnn+v96vSN1sXz9rVHL4qZ3F74oXTqPjuysdLcz4v7VjuiEeJwc3Om0VnFyQyEaHGMebT4fQujI9yMJFbNMt9beJ65zzX/OQtLsnV2bstT7sP+J5NvFsr0dama8fXXm27Ki6WmSGRSHpYNj4hCtdEX4i+E6Wjw3zCJtZ4wuFNxH1ZgHJ24V4HODLpdFwaZ1mP0OjJyyoUr2Jr2ICxrlKkNecjNrPPy+gwTj6qflAqNWdfJ3YynSaQl1OlzTDe3GdG5sjbvm7wH2Yf9Ar7Y7zC5gGvkPzmLW8e8JY3D3iFzQPe6uYBL3htebPFazHn+zcPVDLTSY1s0voA29x4RnsG7B7ASq/Yb22TbQPfZWTHeSu7bGELLECgz79BzBJUTsjlwXOuYoTTN7/Eff4g11brsiTNOuf0ZdEPzIns8xeCZF9Ak65Ngm3qu06eGdfYjFb07v7v3zVGvQmPxarXSNS33IOwnsvtKT29ej9asczSoAi0lArgf2Z4XR0vk/jaxrxd6yr7/r/Edq2T06J06N0QokIBSschCF3pFyf5kb28nz9Xtoe39/EWLaJcDh35iqvfoq2O8011nDXIINhQ6EQMqJgwSniQD5mMITLyfv5c2QY+KviQ0QyvQ6nEX3AP8iGTMd7i5T0eA0u0GjgJu4gMR59guR8/QkMMQ+W6oyTSFcKa42WsAWiIdqNDR6IIguXB8cXKuoCMP4XXBXh8JqSsmSxokVvxx+RqXlflai5ld987/NXYbvQSuZqzfGf81bBcJz22nuKx59/LuqhJwJ4Iah1Droi94bH53HV+7Fperte0U5SPaC5Rd99FQXPhkTh5tB42A7oLgOpczisxMhbGoE/xOvfvZX3ElWMKhVbRAAy6G+ujZl4f1ZYx6Jiy3qqv93j6z+Pvnbd//16OI3yD585yBEHW0d239xVy9w1X6FFy/zfxekm4/40iivLg+49hQ/Vv/P3X4PvviuYBNlVvHn+Pr0nMz6GnrH//iOnk4DTQ2jq+FbVGnvpWpIO/xx7MjyKeXnUCvfx4PE4HVB4+zv85j/LiaeSLuUGOjsp4vL71lG17VLbttW1AtTWbzdi2bxsc2yBj1fLPJoy12kMJ3v66bDSKT6+7Ivaws7RDnOXn4x/8GOuqNkG9z9YfZ+77UWkHye/G163nr7vuN8JZLGswlPEBtZOixFl+Lv5RxgfT8f0miF8ocoVfqMnncziIX0ix3rfPh3yOJiGiw9cimFLFtTnqbc4bzQ5Dh9H/ZET4b7PNbspmcjXmtN1k8gjlNkng9piGSqdSNpu1m97NeUz7LGaJJxxRZrJJe8pmzslMxBmfTDG64aK3qVdhL6WkRRyTt45MW1otyPK26ZAzsM2PIS+ndgbjtnzKksorVv66H+qSrPCvvuq8xHx96fOeap+1cpnecla44ObUlM0NkhouPlWEinXxndg3/H9kia8e3It85b9OGv8u+Pvcv88jxy/iOvEYKgCLuegB+2vMUfs/KJHRYrUaaCog8gRYl8dtxUaaWWsCk8mKCJRVv0a3UCpKRrdwCrmKUUoYDLqU3bSMUxjkDKuoUSCFoptewgVEjMFqdQdExkBAZLaQTqp+ZDISlxjy6MUGkV+hkpNONIwSf8XjlgWCERFjXasnDaSO5PL5QDmIwv/2R4XfbjYvNJiy2vPrAnsDhwJ0oBu5OUWQdJgKKq5/q6IpBySHB0iqUUDQwsLV9Pyfx/SGlgDpQ1DZmRwvh+TjrcXLpD11sUiR1ja8i6m3Wo2ZgKpy/97O+Cmhn+/yhvgpYHqY3gKPsDAQyw2Kc/BObN7JAN56r4Fkf/sN3mqPIeLWxlxQbidRV480pRetcNWeSS+84A3OEkmWhgyTti1+GCZZS4fmJx4NqHoPK+03js2jxyYh9fe3w8LS7tGtE4u9f51UevKR8NRgcM7LAl7K9H2K5og2UF7oPE4Z+j7ifqgt2Dlt4TbDM4YufZfxvwxfqP7H8E/6G5v8ask2xddKOiBrVFxjo7V+lx+t8+/XfuGn5QqbXanR6g0GBU15vSKdXo+vvRExWi1NIQaxCM+pUyaVS5RiqUzuNVC0SK/VKFUKj1gk0mjU9yv2qZQSp1KBF61HZMQ/Hl9E5GE4Zh3zBUMzDJZMGIKpRvJ19vrUoF7iVxwy2bfZyKYOE7+pw8Nv6vCc9yAPv6nDJ/dYPL7v2NThIelkHpLY6PmOTR1karLpzv+/vR06Eqzon3yhSRhfJ/HK7R4kGFXPr9kcWdKVyNWA8MRPH7I+1PSw8qYHpyTIKi4+bn18mtPecJv3kbuS9SwyTDwXdt25A6/YcxNL7810Bp6w/bYxVnsTlqt8LXQ+xsAKMQaUxHI1ROQqd4VcVefzWCvEHUcpLgd2Lj69jFXoL0hcgWooxygOUmWtMKqlpohpP2oQVhHGm1cd7w74CuMuQYvkkU3QIgNixuT6PTzeahDiB3fsp0KclbiUGI7jJnDLuJOcmOJaUsSfz/WnWJTjD8J431THW4N8+PkK5Pnqr4wn1NeTx3JwZk8jaBs9ja2NSxvXNfY1SqjGvEbTH0sh9/S/PD5rKOOzRyvP3N6SKgqK88pnluqq97AWPoVNxLZGQBXr8JiAUKH/qatjnBLfU33utTMp/NwWBOyImhFo54i9I/pG0CPqH8LKHaGhA7X7gOfm8QRbxoT3lTHhEYwrohjDNNZhFMepCCSp07xIsEyBR4QAtQMRYRkPpniM0SDgwYSA5MbyeBBBOyfgQUx/fE0Jj4uG8ngQoHUwHqR+VbqK1N6v0mID/LaKvQbkI1DF0lVkH1KVxhuwXhXOa26mB/i9+frfPI7xCTgGzarkINTnakzcgGnm54LfG8FjmMYy7plSmbtM0k54qGbQ3HVjPcbjJMX/ls+fVLl+XZaCK/lVyM/mr18UMNL08tVbGjHU5xHcoBwKvmY0P0/+Mj6OVHyzFs0UQlPzQHws5A/zc9Es4L0ERXk5A8y2LrOut9LvWsGqeZMgPsvg0FZ1LMmh6lh3Ag03U65jwLlOuJCL7oavXiFftQ/OpymPWayOeecXgmfopBvcIiP5hmNQ2JDUAXwc0+Gn4p1UnNrGeRqs45OzkkuT65KHku8m/zspi2GBbLIasd6XH9ezxGevjW6zU/oltNaUiFhNjJ+vkBnu9rhmu/a5aNfrqEQxcCMlwYdVNSpQvZgwWUwJxTv9TkOh/F7nwPJ7Awvv8epxsAOCl6Ek2K+nBlTEq+ftUBrGryz95sG6SQ0eR8im8nHr2tp+2AHOJ7h5iZAnzCiy76yF20ux0lMNiWDcazFZlVLjjS/3ov1ggtEdWQwlbHq7TukuqamBNYBdVIL6X25yVxy6WTA4ATlB4oAD0i4pikvAKQG1BBbSq2gkp8FiCJvlRkPYpFCqpCaFTCU1yzEuCgWthrAhHPZIVUapVKV/F5NDajLzpX91HoyU36Voas5J6Xnpn6W0lOiz1qRZblJsJFt1kdAQXa7zha12qVZXs06/U39IT9+kh/H6WXrUogetnmy5ovVjDZQqHA1IxUqqNdeTTbf28jkUPVn8F4m0d/aeIvstvu683NlzKstc6DyzheEDJqc0p06BlTmT1eJ//BaM6j/AVOdL/g6IovMAhd9sIa1UqCB1gA119Jud1wi1f90v6F92TTbFYcYYWKIv7Zzz7EO3trftD8ZG3TRtnHfjvDG/Xj8M3f7Uk48fXk7/16QFxoI01FD6elLp4A/Hjdo+rr51+vgVpRYs3XfzlW0KeE17MTYNUjVUE9XDtb3aBK81wvONIG+ElXVb6h6uoxdnYVoWjsXg1TA8Gob9ATjgh5EGPFNwvxTuksItUshJoU4CoyWQOUGvw3MsgiFUCL+jwMKNba6Nx+pidXVuoR3IXtchvMjoHS5Y6lqHF9ts2zIbstUYOSMyqpR6FE+mapkcl0O5XEMskvI5jJaUD9U1pPQql0KGmTmL6d6bPcP0ZAlwwPNRgPSZ7MXOjzrPYrpWKE/o/nXPV9me8kbob/0DRmz+jg7Kfp/JSHa91NflvCyZCK+Pn4T6OpqpvhV7S7u/mL//Fr6N8hg330bZOGv63aNE4qmT5sEnQM9Pny5dDjTsaXO9eOOGraWfsKkXlzQ/tWK1KFH6+urpP5t7/Hq+obLeQRoqtzvnT71n9IyhrbuGjvqVqvfvaPhVJSeI6d5DmmvnkhjQaTxPUr4/dwrPUuiFJDyShEJyZBI9G4XN0Yei6J4ArAnAogBMNrxiQAv0IEKkTZjrDYBDAE8ALIV1sBPomQDCHmsaKB9xeBYZHehqvKwropBH5dGo2+EyOlyMi3WhLtdpF9rngs0uaHdB0gUui1nr8JAKr6MdYHOAg6RVWdIRvwJ/N+53WFwmGf4iBXI/ZoLWXjJH/HzhicL4/KvOzuVnsqd56i/f0j9N57LMxeU9Fz/sLK+qTM2AWSo3e+X7hVoqVR+91ekK1wOp6Yg/FiZGen1QOS+99b3Htj4wfjnX8PTn+3qfVtya9Ab/FN6mRLnp4zpuT/5wXOcLy9aKx5SeaKvdZFX2fmb1z50y9/ZfjgqiGv86OnpXzRhR8PKEyZsdtt4faiZeS1XklmgungMrFab2cqHjQdjCQrcDnrPC9YaVBiQ3gJdVyH1yn89jsRL7ziLMgRrPgRZTfy+huU2QTcxO5l2MyOectJy3/NlCW4hsskV8gYDFpNSCB7ARKHeFFSqpPGUlpDzZUxY1RP6UJQ0hWE+WObulKmr6a+z0U61axY0IGzkMliuiuQK59j7Bi5GKkFkGtw0SKP2kuoDFyEpeuoj+2mu/Qp7wfCqahGlkxnr1BBd/3geP+qDgg83uh9wH3PQS2xrb9230DBs8bIKHjGBVTlOidvQKQnwDtCwxpYIaF6N1u7Vat1JhVCrUKqMyr0Qblfcpn1LSNyihVTleiZQSsVbhwQYtYUBXwOVnGFarcimXqtepd6pptUaL3KxfIXGJKgIj92HnWbJhjudDzIWE2ZafzVa5MGclPDiI8wYwWrg+mCvzn3Qgu4km9TPYT+5SwvpMl8B37w1gNNhTYS30xAn/L3qfIew2ewB39etEPV7hd3E5rBC7TTBNtlC2SkZfT6+kkQxZEVI67GqV06lSeWRSo0yqkO+RHZShETKQSQ2YrY6dp/6MrzWHV3QGnyWs1krlLhlWmZTTXVVemBJnCTNhJsI8xGA6VKlAlFWuTIKqeuIf/d/rJBo/+cLMuX+jidaT5x5bUUHjbq6yDJ7wXN8n4lHixVSMOsuN74rCg1F4IPJKBB10wwsuiLrguA06bKtsaKUe9qhhoXqVGk1XQ0TdoO5Q01swrI3AQQU8ooDVirsV6AY5zJDDSDl0S7F8wlzFUQnfOj/4VZqtd6uBUjNqpFZu1ao8qkMqWuX3zAvTL6thl3qfGm1QwwT1bPUyzEGmnDIqL2B8IJZjsnWe7D1DqIJFGqQ7e8jCY053YrHVM0CpX6FkwIikA0pEWPrL4NVVSsv7yc501mAWj/rq7fO/mLOm1hYrBucHRMgUXNIwhG9Bf9PyE9t+1Zlesm77Cbj2nqH0VX8oXXfLqrRxKBy7KV9/XcjId6A/uXL1mg0vTJxW+vtanqbbsC1QI5mF9fuz3JSVNVtq0O4wvBqClc4tThRygsUJXVYYYV1p3WKlD1hgkQGmG6BLDfvVUKcerkasVyN/mcL4ex+FNlAwm1qGOWuXeJ8YiXNq7VZNkx2T9kh0fqOmG8ZyCmMupayjMymyRdxwxD3Pj4nW+6fWMxc+PMv0fg5kN8bFng/PChq68xRzepCMF6iFacXv36/D9KL9/VVK+BJebH0OeX1CAzVhkwW/HZVny5pRbaPUelqdWzJ0CaFd03meckuXvwHKrvTF0pNP3Ll1+NCvfn7+/QX/YQsZQptvaY5mxH9sm9zotHqViT+Wvocp+ShPxxMrb+8t/YAbtmntvX+AJ25dNbRt/W0OVuDTBmwvNYu2UnnqCW6iMuQIoa1BsAdBGYQCO5JFz9qO2ZDTpZG/RMGThHRwBeGS3gr7addr9mle0tDLNcBpZmuQps5C1IJ5nw988VqNLhBRZuh4ROpy2sMevGx7T2fLtDxDZD8mJqbYWbJ0yxQdRFIwDyClFvxVOpoH+EnqKkQsN4EWF2HskNFag0idv35Ii8d8fOGCyYVJN89/7IDr7c+2P3XNlO27trdulPqZmuTQO4qxGpGh7aomm9WjTfz10p+mdCx+5JH5qw7bv3x8296Hdk2/NpO8KzfayfK21qC9JpgYGHNKbMQfStVSF7khr2VhdRZez8CxBOxPwG2JzYmHEvTdIZCFrCEU9sNRHzztg/t8EPJBrRfuoqGOhgANWxA8DM8CCpJFrtlHvTSAU7sx7izWR2Mxt1Zn1Gp1J+zwQzvstO+1o7V2WGoH+wTzbDMy6+Qyjxa00XDKY9UZXR4Uq0lp5S7pYJiJlzzGlxVSCwCToEsCVq7k4zK0lP5bXCkoEgInocLe+DSJ7YFRX66851zvW+pxzrDREfrS1A8pX7m05gczx18ojaydXPqVN+xsgKtf2DKihQ6U/v7WnAPBBN/fPLKBbuywlrFkrPHJrdvgvOiyfIUjrJJvWHBkL0//EJ6PmZj+PipJneeuvzn2vRhaEHoodCDUFRJNDUFdaHgIPROE13zwnA8e8UGde7h7gbvLLVplg0dMsJt5jkEHtbBbC0CJlAqJ32oTSSTupM2YtNn2JmFmEjzJdBIl0wXfat/dPtrHeiNkknxL9TBTDx79eD3S+1NW1srGbSkRuHwoGU9JFC5Vhe74RVcopNOfYdJjIl84m+tkPiA8z2sqpoIaz3xbjEiFnCELCZ+X5QXhcOILLtf7I9ucy4tBPFPx/YQz+JuwybRYWTI/NHZZW8Mzt65+jOp7+L2bg5Maxg8JzoM9h85dP3f3khFTxGOCojGZTZf/4/t+PwpaCGZcfTEYQhaxMtH8DMzpnXnjDRuWPK4p9/kYQnoEUw3Uq9zYrjTUp59No+4orI7uiaL9Idgcgg4H7LHDaDtEwxGLQo7N3JhH52GBojwsY2SZgywY2U0skrPAatYxe5kTzBeMiCEluzOk/polW9BGIBJhkwGPC6MBEHfTqcOMqhb/6tIZlGyKIEei689ne7PnKsYqkcaXO7MXCCtXqEny/0jeAoMpPYCkfPnPcsiEiJRWQEJBgLLUGEBUoYZipdyiaEjpVaed39r25O3j3OEvumbUphbO2bVmwdwR2/euCJVJe+2I4v13rbR5Gm7fvUs85psDs91Oso/t42sbZ60p7ZzcMeuZF/bOvXoWfFih8JrmiX98/8liPPfX3/O8LCsNp7fTd2NeTlGnuNEHE8cTaH741vD+MD3dc7dnj4eOeOBu9x43iruvcaNuF7yih/16OCDrkqFjEjgggdsQXI3mYwTqBtoNpvvjdFQqjfqJPFa1UWQXHB7nxzVRciD5gO4Z3Ss6Wqd2xtPBACtdpoXrtFCj5bQTtLRXC5SW0SKtISDXxgM0le5p7T3FE7KVwK1TWSy5sdDArJ3WFwoCdPgWaKDEvJEj0Fmou8D3DiWl7XmZLc2XKR3AGGx76Rel92QT7/jbpPHzx9eEO8aurbNOWLbsqed/tW33vvueWD4rDonbcmjqj0s/bZGPu23Cq774iFHNy+bUpM25jtd3/vdP3nt22Otf/OyV68YUILGRz+PBlBXvwbyboz7kduzJHcyhbTm4Ibc6h0blZuTQdj/M8N/uRx1+KPhB5rf6I376fs/TniMe+hUD7DfAAwbYbICpBniO6WYQUGKNWuqKxsRSqdsZMzpjMWfA7/X5dM7aXCar0zJ+fzQbi6Zc+BCFDc8aF+cSuVymWEoMrhwi5qnTlJKqXVpeOmBO7hTkQ5oUxGB6mDP4LaRzZy+ezfHvz2JFeer/EhREVAhgVsIjM6nXkJNU8wzry6Ej4VA/m4v3KEwbU6zjD0EauYxjZd98Oi0onjbu+Kp2W0Br1K/bsGODP7IzaEpF7ly35wcvNj3cpjMGF2LBMbFh1uVzmyIunQoFYfXh4c0ao93PwZvX3wGfr4z6kVWfWu5Ow4hyr+nNGA8T+byKi76WgNUJmBJZEEEjIjCXhbAJRusf1b+gp2P6Rj2qpWEzAr+GIYCMSgdCRNLalDaX1eyyqJWB+9UWtSVmzNk8dCxHwGwPNiZ54dqDiXah58MerOEwOssONrsr4JVf7V4BsbI0pgi/vglf0t7qchdvfu/wc396ddF1DXU5EZLOWPBa6b+fj6xgJQ2OuoPL/3LPXZ9cfjs4YuK9XYcfoWv/s7Rs9c3DuWVLVm3fOabmxxvuL70JG1u06f2Pluav2/Lw3KWvPMbjraa+T0Q/wXTIU/dwNa/HYaELpsL1sBJr/WMgrqdGUFuoZymRVqvxYASlUYgQ5KkaALDZ6xSECEpzIBRAARbLSAPfSRvLVjagTeGzkUWSymdTtN1m2e6UlwHWqTJZCgTiX+gkq/Vi9mIn5qazgqdJIJBgWxOW4AG9lK2KPYuoKh1DA6Qk+Uj0k86A+J2X53WIxaPqVuhLp7e0iQxPP/OBqvT1ub/UGz9ZtPQWp2xs27z1T05bYVAHveJFpT1h3y9/uHbegqCz7fNlS+32bavsj++uK/xm72hnbpHHs/CGaUOuDkiivI/5bGm4eDpes7XUIW7ZMQcscNzm2Ow44BBdjd/bYaodpDqLrl43Qvew7lmdJMwcY9BranhE/bwa6XVaLeNhljI0I0IU1Nfm01gbWa1yuTudNKaxJg+7A8mk1xrNObXpvIvSW1IKD9nXJNcq5LyO6f3oHCEQ03uOEUBTDtIfYbpdvMLJk/0Q0xMvzwGcVvFU+L00r2iEhsjYvuZj9NUQflkNlfuj1YunzwspNwZ3lP627/CaloZi6J6I9uQrJ5unrjy3PsNak2HX9c0xP8x15WxjVeIxpYMtkTV+Re8fYqGbS/pieH3vggvzt81hU26LOSBWT2xYLTo1r75OLw9ivtvR97F0LLadhlAHuPbXaqGxZlQN2uSEW50QckAo6D0hh39lGxXVmnAkGY+7vR6j1+vRaryedhvhPVdu/tB4xOUNukLakNZlytUpW+nGOtrjmpdMywXDnEf4ZR7M8l6eHubChxfOVgAnpiAxoT4kZDvbiQlaNdUHm06VxSrRCWxpqGTaC9AIfxKqZShvpaQPb0ONrdhQNw5ZGJIvvnZt6eenH5+16MdTd8w1PeVUorxibUoXmnfp+dJN93BIBnM3bczHvsuW2jk6sGpYsfTBp6Xfvr12ewY6R0Unh8NolHND6eAcCG3eADOQqMZQtauwfigNk9yNeZfkr/6a23RcB7t1GMZZJGEJ3UXDfhoeomElvYVG3W6YpluoQ42SURIUCsYMUVHC7ZSxWp0hymIeZrValvWLEkaJUyZKxMWihCgRtZgNVptTb4gasDklc8pk7qjBGDUYohSIomzQheFnyGlzGcwuK0pEtbJ0TqUlegb/47HoeX4u0h9g6gtKZYvm1CkGvwg8Tf5n7iTHtGJr5WOtVkumS/ANQFXfEPoDJjbJ/yNgiia1OIV5sRgE1g5jFk/zZxJ+l9ytHJsc1dp7C6sAdN+6TcmHn9LI2SVKpFI+YtYy65Bl9vUilbJ3F9DmOSGA5pTTipWN2ls3+7L7zUJ07aO3DRn2mWjEtfoWeTCoGZtfePkNuuEBb70em03/PKUxPP54SzQf9lf2V4rfF+/AMuQj7p7duedyqDsA+32wxQcHjLDKAMf1sEoP3Towm3xeiwXzt81qxCagyQaUDWxWCsCTrzXma2vzimQs5lErjGqFmlKAwpqto2olaiYT84WkTpvH9QYLe9lDLNrBwlJ2HYtmstDKjmdRigUt62ER66UsVkU+mQ0ogPdb4fWRbT3Z+mFFbJA/ycHWk3iZfNB5YUvZJvvgbOUdPvXcd3hGeZFTbQ7VCmVRLrSDKXeDCULdlRXEHSB+f2v2lu+9cOPIybF2c3Lydtf34nbuIViSdKljJphR+sPmIY/cmWt2Tnex/uaf3bSFXl7yvnzrplzjwsSDX46LJA4Hf0nawXzlCkrocOPl2p+PeWlYnptdOj+3rjWagE3wq/J+E7InREJy3klONUWRPXhUkPoJt/6IGp5Uw31quEW1CcOIgAdzMKNzeWxSp91jkznkIoXMIREppE7pOtlOGRonA63MI2uV0TKF22PziEUKkULhtnmMNg/rqfFwHtrj3OkAysE4WAftMOhteHb8MvI3cjgCNoUBwzGdzCMKuMDF2xKE7OSFSPuTvZj2F3h/fvbU8srSqKwMTGc+6HVGWCJlWQXSEJFB5bQNHnZVTGR/fa5cNqOe7lDemrIFZh8xvnIbW+u6muQ1T3QnjV7/yqOWI7Pdedt4Fel+PjKypnRkVGn+Um9Or5AEsQmsd6VXw6OjYOzCbK1BztdL73sb49kLGEe0gZM7uLoZbijCjCJ0FKGpCNEijGiE6xugOwxWLTwrOyZD9RIw0tCFQKGU5t/NfJHpy9CZfUlIJgttnFEMIIZmMS32NzUbm8TSpuZmWq1S6cVSvVFs1LulYqNUKsYzQwOdloJ0qMPpNBmbGgvmgtns9oeM/lDI7fLTgFFuGyrU5YxN7nQoSvvNbpdTr8Z2nEvlwIIKE5uXPAzP6RjWFnp40pNQV65CbDFpnQaC4dZ5sfN0FqsKhnpzi5jPQxYS0bfImPgW0Z0XMP9bT/MTd7YT4+Pvspy1IAce0ngFF2UYvjVLZURD7BO+Y5oAoXnZVS++IL9j9o9L18GE0emOm5S9b8jXKiT5Us9d3mbbBKb3U/U4R1RvD30cHrHg3uZM46Th9nRj1p2aCL/ZlVTg+TRxD5R+0vvPW8LFYFA93uPQTYRDpdalvjq9TMxPrjOykYZNMza4/YWrmjV5sWdR697SZ7B4SW1KKdTGr/SPaaa+4JqX5GF1Do7VwMMpOOiGERaImkFMW0xmk0chNioUYrNYRFtos13LKJpnFqG1OL6IisVMng/ILOZGZ/PGbMaazecpsOH53Kd4SYEUrfFAxG7BxzNWq8dmN9rsdlu2RRvyhFAoGWApq02RLTJahTJs0ivpoitjx4tHgueTl1c5YonrC1iW9Z4hpnh/9IZILwwAPuAnsjJtpEueNd3ZiS0b/C1B0YhObRFb8aeyOweINSjvo6u2WpFUO63U1X/3rFU80Rgb0H9QbP1xcIrRZzREvHzTlcOzKj1X5IZosfb+p8ozdvfsYMv6FW/U6l26pF9JLw9J72PHDNkyfvxW0nvlY28jPLyy9Dh9z9BJt3OH3b7Gq5q1WYnn3MQLpeHXPdVhU5tl4pDgTx1V7sfipX7GbbI5jMgKlARZrZo71LBIDdeoYYwaHOq4uklNq80OI20RURLagjBP2h1GhxjTVCLxGB1GoxGLL8s+Iyw3AmecYJxtpPHFNtIWC6tRS+RGRul2sK5D3hNe9IQX1nl3etFNXhjvneVFLV7Qej3etJf24nuqqhd+zX3IT1SaiDnihDp94Vw5tCwIOUH/a7Xn+G9k0yS+X61GXJ2CcpJprrKfEV335g+Nh9bbvPzWqn3rArXslh9Ynr/ZO440Tem9blRp6FSzXxeZ6vkkGwguhV+MgntW6Oulwcoem6/oCZhmUeodzmSPUjbKgsAKtnFWSFtbrcjKko2gStZb40VeAwVRxMeC7BYDnnyD2WD0mMxGzP8GOT6vK61oxfxMk1OyesbAGpDBZrVKCUWQ1y0yGA0BA22Qms1Sd4bsFKeMJgUlZ+RILs1oeLd0J+bjCzxoTesLncyZTmJ+Y3Jd7P2IxJa2xBl4E3Mxr5AvYNP9bBbzdw/RGJiVRQRH8apZiwVNLSFaroz66w2kORvUB4UoAB8nyRJ1PMFxwQZLrmUCEExN3oK0pTEvo6V06VEHjKId7poZroAyWjt5DYjzM5+6fNkj+sHKa9omHNbUwr29m+n1u0p/nnn5pnBi93WjZn8m9Qh8uKXvU0kP1rGT4Gru3d0MqBkXk2Tou0bDnlGwbSjckNuTQwEdvCqBULjY1BBqh/a2NneDxdhgtdXW1TdYGiwY7ri9bqPXHQx4KTfjPuk+7xa5Lc0tk9ITYeI47QkNxDWgkWK9oBs9Zuw4qUjkHscYxzHRcTBuKQOHmBNMH0OvZ4BhLGAZJ4KJrknFtpaGJlcxFvYGXMEiSmbaR2DV94oN2RwGlVRDfE4oI/icWC2tZSybdHCbDibrwKDD44DOwIeuyL/cecLaZ7NZ5mS2E1thp7Kt53uzJ3MM/3K+92QOW2zLP+jsXH6h7BTEDI7VSxnjkvm62InXA5FO57IViHWWF0f4NKyJrIKR0mnFVl4F+QrgF0iPcSkpkSUYyWIDKlfNQsJUk6VBdnsSmUR2QgmFRgcdlgw+KulRzohoo6W/YG1sNdnVTfLS/Rv//l/ZIZbGv/zxBv1XrltU8LpyepiJfOSWxK/+fmaVfqubPzYjrIl+5gxNvgcf2oIPYbXTbttxebpGb9JpVcFW+HGpmcsmr3qv1Lyh2EpPW5CfGAy2O75/+R+LAvr6N4Z8WITT8+rIMcuuy/95na/2BH9ofu3EYNkOJ/sAqRR1mlvZENodQptVMF91qwpNVsEeGZCA7lYZPUMGI2XQKAObLCpDShlEQiG/TGKUhYIyCYbREnkoGHR75EaPRy6T16SSyUjAT7Zx+90eo9vjcVu1JndEQjIyUh6F3xVEbr3SnlNrQzI5nvM3c7wNToyY8wStCcZ4FRmfy6Z+niY+sbJhybz3c2s6SxSOuJwdNhAVhASzxS8XpusKe1ywYEAQb+F6iVXV7q0xe3ylNwOl5tLjU/9aMcdb4j5YH8vFpirhKnj6t847VGolJj5oTd7kym+eEq36xl16t2qRT2pYLR7aZtbTwW/+i7bPqRsPgn5vLI2in+L7dzzPLTnugOcccFB8XIxislEy5JAC6/N5/GD0A/gVep3KIpd7FCqjQrVCBbNVoFqv2IcFXjzg82tsrlmypTIkk4Mow7qM+qW6dTo0UwetuvE6lNKBUOpVpc1YjFK5QkFhQYdVt5C7kmXO8zktnUSPk4Dc2bIrXVguH53m/6i6dwUbg5YM2NnFSzMtVMQa+NGXutS8g2vaCw+eV7iDy61HO6fbOzaMeuLWm82l9/egDc2eQqn0o73d6JRPG1njemeubcY/3rr62IbU+G9OVPZWiRfrJXSJ94vjvyWr+ZzDFurMkT0aoEmRU43WmJeyGmO+EMMvNfjQEfw7RapwaPAbFVaX+QZWZcznyUcqdZ4vjWqVq/PmWKzO50vkGLouJ5HbA54Y1RTohluOeDxUlvg3dArOWFBw19YquBHz8or5rU3kqIPivG2tFGfy45draynyGcXZapfhqTwOFoqrbLTrYb4mr2STXbl7FNlemUtjdVIY0BM4zqclYBXBlt1rlBBKI7n8dcRXiUWEpVxq2m+G/vAx5lU9gTriN9Zu+umZX5XOLctdO3kzyKCw4SZ7R0Mo65OKxFjbyeTDQ2NkBi6+rKmkO//yzNHXjpy48/UXVz05cgL90Mef/fWOtb0rFne9dXgToEbtsDotI5MpQj6WDassV1msTXbdzWD/xfKuj3+6e+5NP90GB4/dO+sGSui/IzpAn6LIXqg9Rw8kujKIp61ca8jnWbWRFBD/+Aj+jY+eOSJX5kWkkK0Lv1GyckVeHwxm3e54QC3NBiRKM+sIUmGs6W857HCESfsYilR3Nxjzy6hdeDCqPk0OyvtOHsXH5PE6TFy+YFC859/St0LcSredctfHKmHdINA1XM4DKW+noY9MmLR9x+a7X3wBbJtuWeBqjpq8hJp+o1w2PJyI6oyYnOoDycSonevWzBy9fe0daMKeXQ9OnnJo+4MQfmGqq1Ahozek1EzLYypGxdfkM++fvdh5w/vneH7eURol3YFtuCCVpX7ETQqlFqRuS21OiZ6JwfwY3Bq9K4qOB6DbDVE3HLTDI3ZYpdqq2q2ij4jgKRFksc0lAB+zJkhJZVjEujWMUcMwCrkW6+V8gnBrYKdzr/OQk3bOz4UMDGPK+SM5iqWzNTmzVa5RuEDqkmsq6UTE9dBzoSebzmaFkPwHndgULkuBM1ldjvnow7IYGBTikcMgk6rsfwCepXUMBLxZEQlMDvTfSXeUmipm8Jao1w83moc3Di/tv/R86e/P/RAzsRhmjgHX+N+c6z351rzSf751iHfciRf/87ObfIJlTDemV4s+HRMdI/1mzJz79wDALIBSLrciXfrnF6WzxFPH07lYGiXOkXr5VIE6xk1cUw+vpOHBNAxPQyQAW/2w2g+L/XDAAQ84YIsdDqphtxpeEUEhkfBYbUarjbaB7SUrWPVSWZxEMvWMUc/oFfK9GNo0ZUgQzcXGGws2V8KktwaiqQAVktYGXEpmMH17BOoST0OBd4QS8vLu5AvY3j2DhWzn6c7vom+Vwjnp4Oi7tuz2GZT8IBbaSZVtJnGudNwc92QVJa9iriXnUlsvsc06m+7G+m0PHt/2g6vH3rXj/safxA4/W5pw+8LH/x5NTbpnTdFN3/3NQ2OsaZ0qGJTJjUXH1XR8hbleRJe2v7F220vb7ntwy/TZ6fTcdOma85Priu8vuF7IgRDPwTghzPNz5tUM7MkczKBCDayKwtEwPBQ+EEZHQ0Ci8mihHsMXPf2M8hUlelAJIxCQaPqRfViIkjwHLv+GB/Z6DnnQDg8s9azzII/DrNbIkgl5Qi53G81Go9nMaI0ySSqZTqsTsVTAZbalAsjIuORql+ZbKbU5wctwtt95T+jNJz+QqvODHQcVmcE3eyJcnf3ufAc+alnO0ZwzbtjN33to5r1LQo8pen+nXFXjjH7enz2LTD9YtuWt/22/7rHlw/40Pysy3TZnWm2zr7RjY2KEPBgsBnbQmWGOcpJD+6Rdv9b1XnK9Mp2q9vciNeKoIdQhzjW/APUFCBVgqw26DfCcHm5DB1AXokN+T47wYnw5BROo2RSqRnrb1RqppNjUmExIpZinTUajyZgwYfLVk3ZezmS6bB5FAg7KhCkoxRTUFFsCElE5vY7QMk2Me5Jjh8n4IfHHVP2Q4nI+OJ/BQxIb+mMhYOynY5V7/4XxjqHDtzLy8Hn0zw6//vvpU0aaM87RpI3WAr/VC+3G8CD73dPecurFuc31Lzi8LbevuCY6teWGJedbWLT9j//xSbZUGmdKMpjMoqjjZtHcEeMGWfFDfnvu9+M75g9J1j28ekfpl6P+cGKuUKPm3b6U6G+Yn7NUE/UxN+y1JniuCY7XwnO1sKcWVjm3Onc76SN6eEoPd6heUL2monlX28MSqBN3idFUdD1CYpVaxbvPxGq3QinN8SJ5GQmyUM2hIBuOJLD0LjQktAmt1u1mjW52Hwus1eImOaDuYiGlFms0poZUIuJig64wcltdWpPLLCMeNSpdnhkSQP6ImKs5kgH5FebyzgqbC3wuuPQv4KkhDpct8S13fkvCgJEgYoMQNab90u8QN+GQFJsuBDpXkkaFDGZW9LfX16em35oI1t6qLL1+5n8ibMEzVNH7mZyUsHEEvvA0uVuVSC+fEBri/uDOxiXckAuT6ladenEn/IYe8r1LfrW89OT3YkVpEC3eebMrZ8ZCB1R6d2QNXVjsqzcrIRrF8HeJjh03ac7dzZHefYKNa+j7RERqc7RTf+L2PlKAjsK0ArqhYXXD3Q0HG0THg9BlhqlmaDdDvRnuMsEC020mlNSBVAbDRSAVwXAaGvIQzYM1DxYdREQgDkVCZW9nKOJP/gDZLFjDSsUKNLyxUN+g+IHWD/5i41BpRNPaMKsBpRpA2+BpQA2Z3FDaYfE8aYIa0wTTetMuk8hrAsrEmJBJk/OQaCyfNMGcPy28I73nzp/mg7IktH8BqwTyJsvHyraIGGGOqIq9OXiuBDQo6seB1RgjWTiCgKr8N6gtaI6vysAvPtHN+h/nnyyduO4+iXnjfd/fNMYW9L0cQjW2mvcWLx1+FaCfzb9w6ZpxEafKvfCutbe3M37fI6Fanad1ga+p7oBYEow//Xxy4btXb9hiMU+85uq7EmNLco2qTtuWrL3h5JEZG7aN4oZlog5r8/ixK53D4K3xUpNPoiTzZu77FP2D9Pqk/sg99lwCjsfhgSh0u+BZHXQx0I2Bvdjj9XgkYqNEgt85g40knss8KwEJnomGZCIWVzQ608naggTEXvjaC7/zwmnvRS+SeNXvxOFHcdgehyXxNXE0On5NHDXHQRl3YDBIxyOBWqlRbz3FwGEGNjHPMGguczOD2pnJDMoywDKAKIZhEKMOWJX8pM0qE706c53C7HXylSbJFAozeBHPWyf/btAMwqxBkyaSll0GBjJfldkStHc9D0uxUVVJSCDThD5XrW4tfdgWNPuNxjHnnw+uCdJJfWR5x6Yos3vC+5w9Y3XodC0vPxa8OYTixkKbzskupYfbXPNvLr7T4g83x+NgLr2eUvkmsoEV20beEzdHYjU+Xx8FubTeRIuFvWPHse5uJvmM6DUeM40vDUejxN+nIlSeGs3FAuPTHqNaTNPYTDd63FEP5WbdNW7OLXJ7aO/4bGJ8mHLrxEqrlmr9MHsKm+of8SZ658WsAG+sH51lPsBalqcCDOBbkvtTjVzVA8EyfPhWWscnE0uIDkD1BnupK6zSWz0NI7SsLcAqtGMamw7lDV5Ic8MnjTFb7516xxBtprZ2ulaTyeevEUcSTcNmfLN+W2tAbQhnJOqsP+807cwPmbZC5I+vGHfVkhO5EcPz2Y4OCvpm4mcl/edyWI6sfzZ3LIeezRzLoDvTsDUOq+PQpYFnNfAgflUfU6PN6ofUaKUapqgXqLGEhykIkok4BdlbMpDJ+l73wwt+WOuHa/yL/cjvj6qVqhyi6axIxHdLj++KQzzq0Flqosui+6J01BdUu5WUilGxKlL+rptOcfaoP6ikjIyRNdJGd0CrTboScbg/u4943P/Ue/J8j6CKse1+qhODGz1J7rhIvCFli91SwFKfD4sQN5ku18mcyjJnvyM6MsCvK0Ve34Ctc8L8tEK/u1cQMmguqSLgsEVtk7z1G0oneFeITYMkpomN9elwIBQvkKoCt0/ixiXG0ctbew/Pdvj9pgW2N0tF3hNiNyilYlk+89hGplxSwDumaX3pz4JM5+tAYJ3rp3Zz100zLTSh/aqjKnSbarPqIaxfqWMUIqjwhIeu4sLZjpccyGGlAMm1jFyhcPP7VNZbYR9B7Lr1Flhn2WlBFovepdC6GJnLmkaH0AlEI3k3PPYyn+pxrvP8mVYhJk5285wt7+Qpg0QCzAlSHJgqQ1Qf9G+7J6hmADgUZ5eGDEnfPYtLX+XuTfE77telLDGwfT6tDAjFY0q7x7eMDDovzzhMNt1Pjd9L/3j8FgL/yj0R6ZMY89VQD3NjnovBVAa2qB9Wo9vU8JwSAn6f7YQd7HqNViWlRCIdo1bp9SqVx8cafewdUYj6athlGErQLJIHkpSdsjE2FpsxehPhLxXrVAZcPub+qEotIXHoXsxRJIbTmRX2AnyYrQIIIRRHks+yzJnOAVwEg+Iu/yJEkC2LNT616qQA1VwjHu9noce+J/ALu8DiSJQRndhYRmatv+9nn9+WmaXWwU7n4ZvALyRHKMvnpD7NhTui06KrovTCyNbI7ggdDtYH0VGAAwAj+AQrzD4QjkSipOCEyYc8/J4xGqCVWof57gQlosgnAflL2NpjtAYwGORKpZv1GYkDDqMy1qLU5FzaMPL1M87Jj06WU4M6y3YyplZn7mwn00NKBWBlkE0PQMMDWEdYYCEh/5FvWcXW5+v5PF6Sk1dloMVOgJVuKa0J+3w1bU0dpT6IwdKJF2cknMFZVS763zXX5W9US6xyj9Uca4wEPpy6U/TlrYUbYKFAp1/1fSIdISlQI6nfc/LjaYgRj1m4u+/jo8RzNrS9G27hVrS0ZDOZlN3h8NisVgOIsKhMGePxlMfnczMGI8MYGF9cZPCkQGaNcFyHK+PKZh0uq8uGIvPkckjJU1NSSOQxyA1TDMjHxJlRkVTcwDCzsdUcZ+McVsDx0R5sNMctjAV/qhDKlQtVn6tln08Clli6XLaTlCbrae0h/deJW2dAGzC+aKdmQEBY+Mmme/SC66cTiIN9gGapQFghNUUD/KdlZ49DCPV6eYXEV1np9wxJJRLlkMz9o4pDbln18unv3amUspudLv8SBWpWTokE6lzbAzLVsQfevG3W1FXJR5Tw/VBQKRXRkFDwfrdkVG/gYnMzYpvrYEl++caVY8bfvPSRFi5+I5ydnYsyJhLh16pHzyuxd8aH1N6xf+ctkIAnHk2PlQV1Yp1MDG7dAB+SlBZ6eIoOY/w0GsYdkeehvrvvz1zYZMnf4Yfh+tH+0cPoJn9hGFLqle0YN42iRxq8Pv/wEeIOllaTCiaMJa8m8z3ikBSknDeYX0p+qwx5qXSk3eBwGGpTdXWpkQbD99gOI8t2tDQ1nU3FjalUPN7CGvypJmlbXS0n1+RrazNtDjPfnzmH/7TbM+ZRS3S6jja5VD6yQ5LJNEjNGZeyLRNWjuwwsE2p6SloibNjIh1sKs6w5L7N+L4p9ij7BRZV7Ng4a4lb2PiYCl/w/r1+tiAcQf7juYIUz8m18pvf+KJ0vAcwHS/oruCSatqAnpRX4V/iy+MreuKFSruxsikUXw514fwgt6CUHpwqThpxDux8zi/WcDmKVzmV1POUmkVmtzIp7/cW1j4+P2w16pxj3N9ff5VaP3L/yqUL+MacDqve0e7Ztn1yZGY4Ne370xqbm827WxaiQxoDnnsv6w2r+Lk3QWn/Zp9fa59j+Wg82zjhy9KXNy/iMqMeg9oV2Ci0TDNfnNzw/0j7Evioqnv/+zt39pnMemff586eZCaZmcxkz5CEkIQAQZYEYdhkR1llF3dZhIpWRVARtIgsLqCIgFXTllJbxdKW4uuroP2/19a+Sut7drXm8j/n3pnJJNj36efzCDCT5M499/zOOb/z+/3O7/f9bufe2uKNnlw5b+lPen4GeK6QmHk51o8pSGR3PpOA6QnoTMDhOGyKQUcUHgseDKI1QegIwhssKYG+l4U1LMxjYQoLQbaDRWYWnrIes75ppe+wwnTrUit60wLbLbDUAjdbYBED0xhYqIXHNNCqIZbSVjUsVEBtAtIRsAXrg0gehEYNhOTY7Uol7bY0dqD8/nA1n8uqEiFqFgCo0nwpRbkJT3VT0p+0oQ888IrnHQ96huRQkWyqXR5RMY9KZpPaT8PBUykWlSf1QvYv1sTnLgladkBLTrcvXUhqr2kvX84lBKcqnsxdSFxNXBh2jPe//4F82qbUVIy/E2WizaQDmbye9paoEd7XMkjKpwc0J98K7J23eN3qF9/60c93PPrWSbxZvro13REJLEHyW/9j67rjDx56YEN37++XYAV+MuheuDx425q9Z186NGn67Xf8BHTffs2/wOZbAT3cafOHb3+x4/S8GftfOvLfjdCZ1+XiBdjvrcE20ry9wSNBtD0A6wOww/+mH1n8sJ2F270wxTvfizq8sE0Gj4lPitE80WOigyJ6igjaRRDEzi+CMEtlqowmu8vlUqoZpVJtUM9SgjJWnqLtJqfa4DQil08pIQeuF/KRhivniHkgJA1gq/5y4gO+XPAGyTHSIs/iMMVbWFRFgRErX1hayYR4Qd/sZ07/6qXbNye2OLKWyUTHdrtTHrtzR+3u+17ct2XaTU0x2/bKJtr51qeipl/8g/vsxXdvWfLKkheJMs3opSKsTGXqiuAtnOc7Mx/c/fa3uN+fmLtxTrNSNR/L7Qq2LY9iucWpM9nFPgpPRDYajpaHXU4743TavR4P/j9aLlNEFeWsTMHIFMepAVKPIdPp9QqVymW1M1ar/V077LUfwSanlTEYrAq7Tvay9G0p2iXdj/tcLqqkw6zT4/QhK6PSOQ0ybCSQk2n+vwvYMMjx0d84v2MV667IJoYNBWx1FTKddPzP4kl8gaxoVmBNJdCdk+j6DWlMJZmX+DcGEk0ziY9a7THzWGs8zT01L5Dy9yoGv6+a7Kw0+fzrHvGaAzMU8GfVDE3CuQzumjM31Sb6S5XXHx/LGbgTdyRqdSogOUoGZ3wt7IRLtzpjskBAKtY1ls/hdiHD1lFUnrNSsgzbqmnqQNayLbYnhvqU8EYcTsbgUAyIfarSaEjqUaO7inG7q6qqPJGKWMxNLCuPLxy6ywc+vK4ZqycWx79NqpA8SQV8oXBFROp2aPQepdmhJ47l+y167OuQWt8Enonvk71AT2R59YK+Tns590Hh7DdB1H3hPTFeizmrw41WGErHNudpQmkhNyPEk/oaIG+6SpYR07W11dH1Vap10qrp47Mhr5KRS2MTrdvTSqVjqjEth0BYI1VG0LXOykn9ghXboKmUuNudC748OWPMnPGhrCUiv8V8Gs3c6OqSBDrbe32buWaRc0F0HLFmQcBvwbraTT2fXbTdBRtdMN211IUe47XqAvVaNZqsBrWqjEaUjjFqjSKgjGJK7NIasW1mdFNel8Np0Gu0DLAiSqfVVemyOpFOJ57gAIcxRrmRR1WlyqoeVh1QHVdJVOKYllSfJEnGC/lPn89/jCfPJ0jZCZ95t3UzKTjRCunu5xOlpVRywqgBxfATYUzMeAlrohBr8or+g6uFdQw3hzPu++H456eNjgfXfFWNZBx2yZ6HY9xv98XXjkoH2Pn0S+LQ4Lvdg08rTROaVnP7nWhbN2Ik2qbkAhDwZoq8mk7qhayTiGAWgiEpiKmIEYJiINIgE61DkIiTcjts9l494Nmj1Wo9WhqL5l5eInZotkMe9sGOReeUZFVQrYKCIy52azUKQTY5Ih0hZJfPm0qez5XKB88rIp+CjHJEeNVVcmwFYGmUSIctSAe/oUPcni8Y7hfcVxCYrK51mXluSVj6qRksgLhPphmbE8EpaBPdz23v5v4bSb3W0dznTtjYDSqxZv4gkUmO6xCd5ufL8ew0UheGut03u5e46Q0uOMvAdGYpg7oZaGDgjA6e0h7TonkSmCqBVgnBNdlKw2oa3E6XSvkYOohOIvoeBKsQvGJ5x4J2WJ6yIGQBk1kvHHkT+IY4dpZEXhP2pF1KlVqqcYFFKJSoO9dy5TxJK0teAO1lLIDBS0TJ8ZPkvCCNkfuDEUR4FvPFjBl+LxCSZPPyMYhOD86HR0Q018/9ZN2kzjn2Jw5ePbp/+5q3tOh27pe7utpjwRXiHv/ghkbuHe4CNyXgnWpb/9GPf3NiWk8a3ZJJ3VuYN1ewjK7y8YTt2cbtHnjSftSOHtBif3qhdp2WPoUVnApOKoExykkAocELVjxIMrnM5fMyPp9XsUIO8gDrUxMx4A2R0XsVcjnSWzU+CsmE7p/HOukCyREjUwLiBCwHy6A4Nyzay9gCKSkOF8yKIOsFUmZjEJIbC/zEGT22LiAjujoqWDZrBfdLMGm5ix9+BNDaufVbH5U9evPide+tuI0W//ID8HEfK7D98F5DuGvU4L70d9/lfr5t4rT1tqnewMJ5x8D10cUkWp7nFX6J66BfxeuHpXZla/e6YZsbzjrgrB0O6uBxHWzRgdGkoEDUi2ajFYhGCq9cIXcLMlC6FaDAMtCQwyU7j29T5QSnyWjwKhUKZLARWcgfJcGpkbLI5YZLw6IV7LFSaUgLtTIGPi1KUiKOIB/IpjP0q21hZcR6C/ejq4oPH3gIIN545xMH7XWLtn7rvj0i6c7tH3yqoFdy1f42RsX1+W+9/YPlnblXrdNHTXr8nh8f/BYLbwSwDD7HMvgelkEF9bNs05kKeD6PMrPXBktsG20P2uhTGuhTwW4JyKQWKWIfRXA/VjMz/aDxx/0t/gl+kd9f7rS6iSDceoNCfSzwZgDhe08UgUdUJcqKaFGsIkqAstTkmojHWmVFVoVThBjkx2L1s078pS2HwKMVEgOl1+o9elqvNZLd7TyJvtSd40tltBcSOe0FoWQLi/IyWUcJrIDOkRJBPq6HbYfkMBAgkIJIMFIFA4AXorcYXB62vjL095TcVpCOa1g+afKi7pv/55l99oPcL7b0Tnpo0YXP76vcpYBF3I/meiZWhyfQKwPcUcPdU5JBk0bNZMev/Nmr1j+2tq87mWt3sfd3GqR+6FS5HuKEOIMH6+kB8SLKR63IWl+yvGVBT1vgQQsstmywoG2y0zKkYzSm0+DN+qkybP/TYqSh/HYH3rYYxIp1OpXDbj3moTVlKtlvyojxdA7PqEE+x5tXvucT5xN8rP1cgrfw8bshcA+CnighOpfoWyrj5Wv8+P1ciDTTA/euZw7oz3Avw+RnE+GVgzn47mkuaIa/dN+56BvT2arpc++457iobt9L3cafc5c3c/+Dreo/d6+5e9F9W7UbOie8zPex6/qn9Bf8Ofe6bPNbeCG54CUX7HFBtwvCLgiUQUo+WT5PjhVcQW06jikioaDUJ1vpgV7PbOzDkF3JaDkNt2ZVarnnNzKQ/iYolCMMnrtKSmzx4F8ieAgXSI3ZNbJshrQo0SAkiiQV6ZgSOvOiIg1l0kIG9BfTWDQtvuj5Kthz8NhnnZmumkDNvcmdfT3zc9/pwL7LDJsSa5A7DoaNh0Zx3/zjm9+1eFsCiSUPrn/0zMw+45drrPX5HN3XcJ91eO2Eqb3ZRS954IQNDtngHhvMt62xkajk/DL4gRJeV8L9yseUaItitwL1ObEHitwe3tygVdFwSMrKPFi9UgwwlEVr8Vhoi12r9LplE+AVQM0EUUiQl8QdEtLL+Y0Xy+PKuRwvkLw8chcuCY7csLQ+muVRbAruWiHyUxSMtyAWXbICsc5VvwufWPetNx/+eFz9ZBEz0fPghKXT53Cjq7BcptuIPvnFcod5h7i6fed7s7oMjoYy9ZjHRo9d+P3Dqxz1RJ9cu/4pmi26h6qkPsk++p4dZAaLAT1f9noZOquEPUrYroRFyvVKdEQBEmRC6GQUwtEAddQA2w17Dchg1uvqBUANclq/gqKpeMYFLqx1/azHHXAHAjzkktlis1osZrlCpVxByNnNdUwXgwLmMFOul6htTgv7qPuAR9KrhFFK8CirlEip9sul5Oj+3AAvPyzGgWt6cx0R4WUsQV0yfiFRhBRT53N7cvzxPZ8CmCN2da5k1w4U3Q7WkNTznM9CpVHhWIBfebw/gr/Q7Nk3r6v+pqnSHGgKKC92zHpgpzhYOBPYp3vaLI+NstZYg/99+7jOWAzauf+a0D5p3/PjDIZ78ocBLb0uYywxxp2t6qTyORAd9F/o7ZSDClLPZhVrTbBAAX0KcBI1WyFUK4YZg9poEvm8ZpPYJBa7VWpGpT6uHlBfVNNqqUQl8vsUXjfJeAjYdWq14U4GljMwk4EJDDQzoGHcTJyhGZPZLlVJxRKN4PYKWcY5kmgcT/DQX3weydAJOx9d4itBc4Xqd9CKsZsrbgHh6DzvUiSlvBYSkkbS/kya/gt327tXO7kjSkcfGzX+0U6LMpYIDZXBpp75K2f94pVdK799+g0Ij+5F73FP/3lDlvtqeUAVcAe76PoZ9qjas+onU+pb/7bvrcEH6y4t3Ux007NYWn/CvhhNaU/REaApCuvQFmyUVFclWV3yT5Mm4V9iWeHr4Bn+Oilly6qoCJJEREhCgVhGskKxor12FX/Giz9D43/wzKRJR8lnv1xFPg+UAv9H2jFQGWwdavWgjtBysVJKqyi1MqeVS0CUM0hofDOitrVX8X/4KQYGrpLgzMCVAezJsjr8VZOswf9IUM/IGpPwp/cmvY//THrvvffg75wU/n7T6ZtQ3eAPbjp9/Tr15PWP0YMkH1TxqwLvs+KolNbyvM/aEMWKfyBgh0u+gD0EJZ2mWjtj8Szy1NVJJFkaWoegPAvY5Pge8rnipcV7NBXuIf4bRQn3aOsi96Dy9xjCYq0p8p9c/1T6FM/pEhbuIaKEe4iqC/eY2NfYhO8xZoxSie8x8YZ7XH/7+q9kPyN8cgKfjOIL0eoibmo4PISl/jb2tV8auo6K8deVvYFg/vjxwoU8vuwEbPeuLvLM4OtQHUW4hHUIPm+D2W1AtcGjbW34cQjjea6mRuBokZ/iOe0cwjOICXYq4faF5Mnubv5a/jquQ/rw0HVUjL9OewLBadh9csIEAdW9Js8N0yGpFxu1ed4Z/LxkPfsI0i01Ay7OgIEZcPcM8v72GTMYRngagnKb51N/WEoX+c7vRUE8rhUnUJBEsR3eFHnNahRlqU8IQWCFjxrO6FDg2SNc7i4eszWQx/k/iZ8hcwKlyee9jCVFpSGb7k3PTl9Mi7L4ZUX64bSISqd9PnzHdAnS6qrCOJAaxv/HP5stf8/1+Nk8WT1kAzAQuBhAVCDAg+y7v44zkfaT58lzF957lqLiJ4DHJrcyzhTlh4f9n/sR5df6kcmPLXh8G9eIpyjkR/PP4CyRj+cNpGU97MMsffr6T99gWYpIhf0angtRmJdJMv/8bwsy8ZCn8CjUKU+2rS11wAMXPXDAc9zziedzj+g2j4fnp7ANe5jCOhAwieki9u+98Cf8PIRL0p2EbLI3uSL5cFJEJesoe5anLCg80qoh7o2/8M9Um3+mnfjGXaegKdvcmmoigx6KCK9ur/BqdwqvjJV/zarwg1NNbTxIc5EqKJ9mXTP0jN7iM/4C9eM2LFkNjSDbAQMdQHXUE8hmHmp5SFZB8d+L+MjV68/wzCAnqdepR07Q/aThUMuolLb/QP9AP13V39u/vP9i/+f9Yk1/S/+s/hX9d/e/0i/pB4QmnEbHX40IHzHYXSmqHy72f9KP+idTneUIekhfesalevJ9JK9Zs8WZ8vTM7kGf9ICmJ9vT20P31FGdBeHjlVbOz4jy+ND8vKGf//6v9ZP+ieSxEf2soj4HG7Um66a1faDp6+1b3nex7/M+sabP3dfSN6tvf5+4L9+zrCZCv9P34z7U1xP7v3Qnl+/MP+nLL0v70gUDXdgkb/qaMUtINozoy73Uu6CmNmWD9JSsXJXSTgHNlKopvVOWT9k15eKUz6dIZ03Zz78RTSl0qSxCu6fAlB7F/2l8hkbna/rz0b84Nuckjw/vj+I6NQ/s1KMn6D7yQDZHirxm7Ywphceqt+9ufqRE7r7Z+IXuG5p/U8nlvmCKvGa1JnNqalZuSE3t+D+NGr/EhG6SWYgoO37mHmyz2bHenZbVvOGCb+vgqA5GK8FRxgcT/LOx6ywkqWaxKRIymT31crNJ7/CXlfn0IavU5yeF8oSUqi5+rRhdEezUQvV1HtMRm6OBwolC/lTORIvynnCa7pk9g/vjYzfVdkDrivekm6dPnVl3i/Hah/d9603u0ubmBTtXTUdzn3pmzxF3sOdHayLmhHf6Jtxh5+8Pcv/P9/S49plPrOf1PtmTlvFjZ8jrj1vJ3peVk3BWY9TH09DUDO07gt4I3KA34lmVaNZEaJkIExGNGslM00ZE1MTesXVZfKexdXjrIXcSRCrgdJO2N5e0fRVt4vd+fH1VoeVCu33iP+XbDSk3U0euv823/GvqOFWRVdKzRkPLaBiNoDG/aqnR7S112EBpaRHaLTZL2n2MoqQdkll4v8pzItGr8KzjOZF6xkbL8X7QMwyDvfL6p+Ja0b/j69vyHAD113cLTPNdnRUUNoC6SlDSeWwSwmFPZYDObtgSgTURCIXhpB+kfrN/oZ/O2MfYF9rX2bfaxacI7MsTthdsdLkejqjPqNGTajhTBi+WwVNl0FkGdWWQSSeqEhXSeGWiQhYj8AExAh8Ql5E6xepERUIsUihEIleigsHfxGMVVpvdUVHHIwyVa+fXymKJdFwEUjbmcPjAmXGmq2LZGIqlY+moL2k1G+iK6DyFKg9vci4PO5TTDhIcMu2grm5AV6cdENL7L125cgHP2isjcQQSH/AwAl+DGJlH1NAAn1AzHNUkeQMKCvG/knnOUfH7PJoJeol5pWcI0eSRNXFTZXlw/nD4k9afm3+m4iFQjvAoJrJu7h8lOCZt3JThgCe/644SxBNKdP02bFeW87mbo6nxVB/emhdu6oElPTC9B97qgp1dT3e92EWv74LFXXC2E+5thwXta9vRhkZY1AhbquGMBc5qwawOqZFEDfvE0KNVa93dPUx3d0/3hIpoRq1lZCJVfU84emvV+N56n9fTMaHaZDQzb9MJiqU84MfKIkPfc5KCNBKdpaupZvqe16rO9KPT9KPZbDwN6fMpr7n33vHM9O6l3Zu6aapb2+3ppl9Xwxb1bvUhNd2tlk3wQbMPND63L+6jfb7Jox6sWC67S4Zkp+nkG/X+lHSy367hFc9XuYSAhp7P+cydOzd47px2MHeNh5xLJM4nrmn/xFcBE9hi8t+fEkKUro4nAhmRyztirFlTIWZnZNyk0t1JRj5fDZap4YeXIC/VpAroS8mEWVrApROwbvhzv2CI0NjnC+VF5c4XDNvXHVqcZm777rraaQuZOfHja3dyn82uhBnmnNhW6dgcu3RLW9fj979yT9+4KT2397RP61zZ5YhJxYrAbQ1frQ6gBwZXSGqmHloy+1567KJ0fN/cKXJPhVZXaa10+DJdlu6N9aHbUklpt7zSbRjjL5/TZ8iOmX14ca5537hZG5Zu7FpwW2TvV3+UKFmTqiU1p7su2OzOc2jx611C9KI1b7f64aE8p0NTPD6S0+H6D8mc4+3CcsFe3kQJ2mTcpIoKrE3GjeBc4LExyP3znMr3wqXC/VtGhzJZnrWiRF8xWF/2888Tz9udfyhcn0rxxndq2PUbuUl8XWLB7r4HDlICD1koJJMN57h4jee4EPTmPbzfQa5zuUSioev4+xH9mud34++X56yzC/5jcxMx44X70yU0YTUlbYmcROfynG4hoS1e5x/Dupe/R02K2O5C2zQhARnpg/LnSbwc/l9ebp6CHDxBN5GDZ9i4LOE66F8TOcBbpeMCFBshuxFxOobGReAOp2t57vAA9V72wbVy6JMvlKM+8UIx6hBDSJwRo8P0aRpJwQxILKJmS0AiouEAOo7QSnQPegTR5HwCITfPJu5mnE633+00/aeqXr/LuV84lnBqTsusfgVe237nK4F3AuiZANwV2BVAywIwITArgJoDoAm4A/EAHZBKaDGSSqmWq1euDGjzcR4eKGEw8RnJ6ctdHbymzac78OX+JA505crV3AV9Xck5KEsnzQE5fF0GbSFPqIau5X64e6zxCLRw73KD93HfGcqcJbBen3h7lHWEMxwaf/Qjwhk+LF12YmYDTa1UNcvZQtyD979NvE/Nxz3IvBLiHFAS25D9oeS6psJ11LDr+PhFqBC/INfxPjq5jo9XFK/j1y3PcyOs2yo0F54QRpxsgVmeQfaGdbsxv26JJ/EClV+5E8bzK3dCqR1w/Uf4OfrFPVQXTMo+tWcMLBkD08aAbAycaoJT5bDXDtvssMEOz+le1aE3aDhEA0Fn6uxiOru6OmvrRjU3u6oVjFIVr6pWpD3V2Wp0oBo01e5qVE0ptAqkVVQpehWzCWCQs7wTfxI6xwb87iAV0oZQqIIxlsUqK9QVarWLzC23x511owNu0LjdbuQ2mzROtzPupJ2kNKe+m+qSNNc5q9POTEXIGYzFWRWBQa4qy5atKLu77HiZtKzMjKdgEDnNTjXjNMo6R3UMA37KV+6Q05zvDn5XmwflIrXXfxIIBVaWIOIIZTw5vo7n/RxBpCCoBrmVH2wuIOYIQF08oNqFr6shLAGIyhi8N2LgCAdE3nxpPO294SdF0Chp/7bEugeOberpj04b3LHJmbZ2yQY/K5tgI0A4nzuT9nEqZFaO8sVNbnYuWnWLI2nrUSCfarSvyuxhPyFQUj9YzkNJHV97f7x2WfIhqODmzK1K6eU8JI7BHrqPTt5Sk9HJA6SW3hNbz52ACbPqCJYdX1wfWzeIighTfHx4FNct+iXWLS48157L6tcF4YwX9ngPe9ESFUxTgZuYdxOpSpNRa7ZIggGrRWqRSvP1snKZOsBWW520QWt0vm2CV0zwjAnuMu0yoWWEkXWWCTWbQGNym+Im2mSh1QRMWRNMSmQCEm1iBITXiFLDoQjxpWslQPRSUTFEDCNCxLRQsyPUyYl++diOX3JfXpjJPSLEiWGtEChG0B5s6p23IffF9wOVkyb+jPvw+Qsvzl8umvX5X35z4J0UdyYfLBZbcjYSLL58U2Mnd7avYfRz//ii/OQTb/+kyCWtK/AyK65jnZ9f0xUVEbz4S5ika27gkZYorpdTBQ1AybKlHNI1RX9plawK+wKSvM54BJ2iarKMiMpWZQ9kj2c/z4pvzjb7ZFlRlvdGnZ7Uw/iHyJO9O/tJls5SeKaX1+S5injfxieN4vvp8nxKo+A4ZcTeFNU7IZ3Oimb1Qi/+SE2ed1rwXf5a9F2q6JTA74R9rK4O4ruMvdF3If3L+y5VsKqgszo7HC1YZ3UO44/qvH5a/Bv+/ql8/6TC/WkqUeU04usTw+4vvv4G/Tv+/u15nXiscP/quJ3B11eX3p/IT/S2VFzw+VA17cLjY82qsNNXHiQRTxqVj+AWq+J5F5YV4p2oGn5MUfnP1NaSmCaNGoZaKfqWNVJjsZ0kzQjzAFEVfDMj5gFp43OeI01oI8m3wV/PE3Jj13JYP36K76/h+2EWngl9IPQDAdVUW1FJONKaRvQji9tYyfcjckM/gkGjMd/3Yf0Q2jEW20mixwrzuZlvptR4EtoQifh+RPL9+I9CPyqCHo/Q75J+8Nh1fD9s+WfaU+yH263Xk374R/TDe/1TbOQsy8d78WeoN4R+4M/4fE6KfIYd0Q/Szma+H7b8c80o9CPg1uFmiry+Qj/6cRvnSD/ybSR5fnf+er/f6cTX+2/gFBbmlTM/r5jivArzMWMahb+Gs+41fjyS+b6/UBwPt40YlzRyD+9Hvh1jsZ0kTRXmVUQITUdu4AN8d4gbGff7hcJ4ePgmiA1aMh4C/7C4wOGL51VPsR+ZhM1Fnikzoh8CB/GyAj8w7kdbcTxiMQAyHvER4yG0Yyy2k+Tb4Z8rmazAzZQwBdcU27iz2EYSW/L58YiWy+U38NAJMUFxISY4NB74mWqTAodg7ddyCC4rxMtxP+4q9qOpqbGRfKZ1xHgI7RiL7RTXOdbgfDPDbbh8G0UuRNyPuwr9aGpuJFZ+27B+qLl20VTeNxJ4hw/mfR6g2rpSqSHb9BrXjn7L+0YC1/DB/FW1zTpdkROYay/hF8bXrBeuiccN+vw11y/h+5RyCx/cJlxTUSGVCq3B9cewHfoZtg0qqX9k1zxFkqTD/lr/Ij99hIVOtp9dz25jRRKvyUtS2/da4B0zbDI/ZUa3moGeZoYe7IxUmkFjdpvROyo4poLlqv0qNFMFjaoeFapUgUUFj8lPytEWOaySwxYZnJTCKimMxhu4FJ4HcBBkgwqDUUOMkKqTCHs08BiCexH4UQrdjqeoURQP+H2sUmEyGpAxaTIpfa5QIEorkwo+DDFw7goBI+ZrKhPnEpfzBaeCyaGru/S1jA2zcsXiVWJyIMIMJkViiTjjz6dkS6QZv5AclE9nT0qSiXTSY2REv5zOPfapPsft/ys3S40GH9BW1cx7d48Gel5/u1F3acXOPZPdS1jxKNNfp8BaEc199xsNF9It3Jv7lgUSq+GDTCpXP0qSUidGb7z7YmP16+On3AmLJ0/+kpAhXe/iuvn633LqcNa/zbfHhw57T3vROhe8aQaLGaarj6kRFuF8kqBrkiIbCRXLD0SPR1HUYNSR7xqfI6lZjyG0FgEyThQByb1CokrW5/FiIU4kpdceY5UxaxQRgfqxQL2OgC8sVfqLAn2/IFAC9ZkXKbGs8yIdhglBHoQ4dWIssUJVNRFesQiEzZCSXb4SBH2a+vvjulHcH773ie7t3adS2iVz5+hg9hTNAzMbxzcGu30WjfHRMX9Gm05tCH0j3vifW2db6k3zNrxRX7FG51HURyBSE1rPVq7hwuHDlWSO/4iiJJv5eMb/5P3yrwp+eWtnPdElrcPWbATvaWt5P74if72qcH1tLR/PKNGIeDzOcd08V1GCejm7+E0vHPbCmyo4qiKF8jQt2MhVWtAq5C1qmKB+R43UqfJowOE0V1ZYKiwWFxtg2IAnUBVAVYFs4AB2rN2uCSywSbPWWAlxOhB1ViDW7bQ4nE6ZWuGkpfhliBSD/Id9ogsEdOYSAZwp5VET0As+4qsyh4oy86F/k4DAlgfogMJMLvywAO4ppMX7eUaYMXQ1d9gOksPKwe8rD1aanNDjFaFHdl/g/seKZEeVgz9QPhU3e/5sQ+JqdrIS1ljA8Uhf21TR5Zoj/xifM81FgUBPYIFo2ypWq95001c3TXXcgn+E2r0r6MnTLVmDmg7ctNITJscZ2CeZzOMa1lJt1PXskhdroTuzJINEaThVBVviu+OH4nQmDl0OOGOAPQbCWNRlAKUe9mhhvWab5rCGrkiDPU1+tDgK0VodK66rawE9qegiQDSsjmFZXTjMTmKhA0tcpy7TKnWjeUiahLXS73VLa0IGo1LZ1KCFMh3dMKpMrgmyYefyCMyMwIQINEdAE3FH4hE6MgQWyeMSX7lKEOLr9LjBJM+tFb+m/SiR+OgCqVvQJfMJ9toCYCvPtXEhnzhUChFdjJIU6hx9IZ4kCruhI4g3CpGS4bQbhrTwHV5eosnc6Ejls+m63n3+sf3N/ffYFpaScNyuGm2usZfQbyyG1RWVkjkVbeKHvtTKd01oHnU6seXF3LSp0FfKxPFEyJ6SBgZXD/FwfHW0V8E613XwtfDYEhF9gddHBVVHfZjNHquD7XWwqQ5OZcCahFftcL8du2QQso+xowYTHDPCPiMolPCEDDoI8echGh6ngT4FYLWEgv436buw6ovjrUD7OoJH0bcQQhRWY6IGF9kfbO9o4SUt3KXdpd2vpZu0QHDs41paq0/zv1ZpUXWS1EFNICVztdakJZgM0bVJBV8HNXiR55C4Rsoirl1KCKOpvZwgO8G1S4MCjGHptjBCwZHAsy6V0QcKmAQ85w8WvkfgJeRT6wR8JyHL1CP6dftXPy1rePORL7luXQ/UPaOK7nvgMDPjKT/z76CfqHvEsG3SbO5J/X/v/jBc9t/QQv/1j92xgYrqy9PagU42gaol/XS4/JvTetRt8p3za2P7wdpY/WikzThq7JrKwfqm1AcvPlodJXU4vdf/U3SreCdeTxlqb7b89Rp4ogbWV8GbHjjsgac9UKvqVKGtshdkaDcNowFS2EoGCAbYN+l7qDBVQUgKX0XwMBb2AdFxvF/UWawkgeyNiL5Oj/RMgiwbrVqPYn63O221BLB1olBSLRdakgMkvb0o1cHzPHQkL9KRZzglkhQmd0GW5nxabl6QBTEWJrpofuY/HrY07Hry50/eNN7cB+IdTMNvbPPDxoMfTzFYYlu43e539t8yVe7Z/bFo1RftbS913PTjTQ/09tzfMQGql4YO1Dafnc3O/kZn5hlwNje0Jti2p11ffXjr7M9eeOR0TeWzpL6Ey/H1JQ5qQbbpiP2MHT1ph032HXZ0s32JHY0xQ6ceZPIykR4ocOn0jE6np0Quu9Wmoxw2PetAOmA1MrmMZMa1XKvjc3MhTkohLp8vJnhfGRKIHLz8iufTb3FfSYVISXXIVzq0+qgq+ol6uUN1fDBM/3F4Rcg/bCs9kScedefmRLx3OEW/GV4PwuX4ehAHtTHr+ZSBLuYM80OG/jsD7zGwnjnMICuD16BGwuC+kJKQiIFhDAaG8khAQrpE8ciwlENjc9uQjXE7JAZw6xRKxVDncgKuAp9//TX9W7mS9C9fGTiih3yFx2APHO2MJws95JrQydLCjsGqeGJicKiH6CIp7Mj7/N/iOduFc97NSFXwNeIV1Nf74t/h+ZuF/KbN1EMFn6muLhgc7otj2f2Ue0is4eOsvdnDr0XgYAQejcD9EbglApMjkIyAKMJE/BF6YRCmBmF0EPxBWBcA+ih7lkUb2O3sXpauZeFF37d9CO3zwQ4fnHLA8w5Y69ji2O2gCSXHOh0d1PEEHeiQ9pQWPaGFqdoF2i1auj4cqquuik7JZFoDGq3+HR3odDZ/MEB4OsZ2dbZbFXKb3GZztbYzre3ydms7am9saCVBV2V3a6MzWBWrq07WnaYPZ33hoEaDFDGrHn8hrb/Kj/w2b6w+KGvvdFIoT+NxniRtDhCYSyG1nihI7eXBqwIO+Qi8pAKnx4UE/sfjil+5wNcYv48153A2GUGLDlelw4hdi6A8/Pf8Mm+ABF8MJC0kKBeLXzKlkVhynKuZHJBurnrpxafuuru5rTKwI6wf5Zx3z30Gq659/fd+nwvczd1k31Q7dmFmqirhTwcqFk8f/GnZeHtYbw39wXGvkRCEnIm5V8b0g58GI7dzTHPFRLuKaxnlszHqHUe5rTH7uvZ4i8mrsjqS49DDPBR56AE6MTszkc/5RlSWe4heie30aqqBOpntfI2Bgww8ysD9DKxmYC4DkxhIMe0MYhkQM9jwfV7xugJZKvCOha3FRL2bAup7TQGD3u+wG6f4IrV1tahWIiNK1ngAm7nljbV+iUSZ8sekdmudw+UnY6ox6BkCGKwBjTIU0CuFGqxELj9iQiYIASccTCRyl/LDouVy187lbkwILx6tFuDDNXCj4PPnqv5kAdBNIiW5uStbpx5d+SPpnTf35VKLjJ/+tGyYsMcva+qePR30JKNk14Idq6eHoXJzE/rb5LFzm0n2yM13JJ29zt+ITcOkvKmsZ8byJ5/Zc9QdHDvziQ372Kd6ijESb/E8UchJy+eU1IWo0pwSktdUz+eUCOd81dTO60JWybuFrJIaaKmBGuxUVhSySmpScSfJKok7heOckvQO6mva/xjlCnklyULrhbbtfF6J0PbGYl7JEeo4VZVV07tSMCsFLSlIIQgVUktSyZCdnF3ahcbzbefzEPm2eV3nzHPW/2Eo7vhP4kOv8boumdd1LxZ0Heu8MT50Q9+uokmFvlWO7FttSd82U/vzfTtfyJmJQAuetLiBQsciYdaZzbc7ImeGOk1R4qnkTFfxZf4sd4aQMwNEHrKRZ8qkhpb+kD+/beTjGJvm7xaubmgwm/HVjcPPUq9nsQ9NcOZtWOcvzdYP+Qtiu91LTsV0DN6+GauV6WSAEdwCpdvJOwFOFjsBZsbqtNmIyZ+IjzD3IZ5M8lZ+0cgH3rYnyu9rrPi8GVNTYqejOdzYSHmpnQ5jCRh879fb41OniTbyePB/31k0uwnfINdNP471T4Jqoq5kt6XC88IoEIagP+1HITMsMK01oTNGWK/Yxkfh6uKVlW6NitFoVB1Ye6jkMqWEUmH7kvX5HBZzwG/1W61um4OxORY7NjhQh2OqAzlsbofP+UcWrrLwDvtjFr3Mwi52P0Fu8mv01ZWBiNRmVSjjMlV1RiKraZCJsH2AZYUlxYuLICgnryUGEvGC44Sll8sNcbQIACXYgc17ToWy5ISlBBdGPNwtytuFJeDKGggF6CH+FlJFMCRt+vESQb9mqnSEdp2sciV2nyI4n0EJ3PzA9uyTm1Itzp/4Y892FIbg04L0p9yMVowLV1r6uLN9tzyPVi2zZUQSfzNXd6HrRFuqcd5gpex8fljQ9VPXP+WxspzYnn4kO/nbFjhqAbPJZMTeqN0hdbn8fuR00A6adhuM2OAyHjHCNiOMMS40IokxaERGg1ajLyPW1wEDbTAbEetwSsp8Hj2tURjEnqASa3wyFVsEz/PC4EVSBpefkLlCwTxPbq3jHc5kHvuFCJMAWt3oZRZqVEon6C26p7+JpTEkOPOaQoGKsiAhemULp5TxszS48cDEOePhm/nylEH10DwFktcAv8bz1EXdlI2TtWeyMCaTxem0WEwasfK6CUwmmd4PtMaOf/i2C3a59rtecdEuFyUlyy9/ajh4LinAeJFqiPzCI2XE/2tWAfz6n+US0Nv/aQ4BiU1c/1R8HuuPEPZpx1BHsnUvZN/Iot0tBHx8jwLm0zCVhjH1CluVz1td7fW6bQrGYrUpbG63LWwDqw0UNrApFNow3s5f95CquFFkY7donTZ3lcfjpSpCPn+T32KSVqf9Csno03TshIrkcl4UkIbxS0tSiL8R5l8BoIOPK2iFI21LkUKExBSKNMB5zwr7qF8fPAgMp/XWgLD7G9LDyDwp8fkZk+7e9cTfFL8/Ob2mUogfdMy3dbN+uPn7Rc7vmf2TKkYbeuo/umv04IAQV3DVLYJ6tPHAgV0zFoI0luT2TOqczccRcnDzNH9KGqwVOMHH1bZ0dzz47411Y2eAeQ91nQ8uNEWT8F0Ky7+S6xZfxHMmguXfSX2Wnb+gY20HOtQCj7dAugXGNL/QjE7XY2ULIfy3Cl7wg8xJyFXP2KDTAK8jOISARxgdjaC+U+9TqlRSg9en90mSCT8rZaVSt97H6H3rfNDlA5+6TK+3RvEIvUp18wMlt/rYYJPf646RgiiNPyiVKvVqZ5k6WeMXteHROmkwCvCvlxLXBAK8gfy4aQeEQSNj9n6iVNuJ81XwAihTybDlRlhlAiSspIAvOiIQ1ALSr0WCDRSGUMAcEF/MA8PCXjknUtwV8Hm/+fHLc2qr5896aN2shyrc+1q/x2PCOrxNJZiwg98d27jrvrWrm8bd2ju1ABA7ztAVCCjczjWI5s5O6lrwrSP75k16ZIX317+e0DVvVGWmCA37TNOUa5f27W2ftfcgdtOuP339h+JnxEupIBWlKqkUjMv+MJSCQBL+VgntYQiwYGLhtyycYuEx9iCL1rFQy/azyOX0mpstQJdbwGKpLteFKFtUFwraq+LhUHUgaPfT1ayXZUPVTChU7UjFIkF70GpkKvBCs/npoI2ysfYgYw/utUOPHRBDCK8Ab/2hAeoi9QmeYJRfqVBUGvS6kA75aT9+cdF+hvbL5HQo5K+IhCvZeAwraKU/SLF+2mZXeF2paqPZ6bAqaJlO6VTwyCUDCe1F7DslyJuPBloGLg8Qb2hgYGAQ/yP+8ZX3EzyebD67laSq5BG5ctoLRLfNIvMDX6DRkkwILZ8PsdXCe9MavvpQo+HnC74wOURpunKlEEAYAg4uYCthiZrx9GYzglqHJC1HSdBAUszy1r74GW5qo0wT2qgc/C+lORt1ahVK7b9x+231yrsTkxNvKadN8eToKOuFHk7DrZsHasXxfdz7/Q/65VYQL+Jig7f1a0OmukDAwZQ71r7I3WlEgUwmIJrivVM0nnsEbuVODf4Owgu/0/VmtSbiFWyVB69vEj8r/iHBvgZ99g5zAmrDILNb7KjTBP0kPgH9UpgugU4JZGAMvAH0VApCFJyJwYMxgsZ0tBIilbCoArba4XUb7DHBWSOJJT5tBNodTjB4x9TJpD6vR+/VswYPHjqPyuvwIuT1YkMWxQmMUlnKYKgiUcK4RRqGaNLpcztnByAQcGKF7KT1Bs19CViVgHkJSCcgkIBEmUzB6DQkmTlJcDt52fMD/dEAGUKCUjt4jg97YcV8+cLl3AVSOxqflStCgxTGFDtfw3zhEclHLJ+jCkXSezyAQ7z35kxSai5Al+fxa8TPzie8984xg7unrc5z3i+Y1t4/6Ylunva+ZWzjpM6ytCXayP1bZc1rW47N6X1EvJTrWpbKjA3/Y2F8kHvRfs++jp150ntm1TYx0zZBNXfzf377O1fXExt9FbeVPiA26yXKEB9Tehsv6Li4h4pT72aXPwCwAKAPoAOgBqA8DrY4xIGqxoLXuLRucLvtRpPJ7vU4HXaf3edzyTSMTK4oU2tk2BKHDRrCvYb3H41MpVMCpQSlkkYyu8ngLGM9CkVIY3AyyEeFYjLaiQQSYJ7dRCh053UsVq5xAb+TjEpJppd2KDFMPQSBl+PtIBK8KEBVYrnfQEVXoJ8hOV5SbzEsISwuUfz+rwzqibYo42bXHze/PNd1n12FIrIeNu0xhGfCWobbvt5u1zfc9/CklqS31Qb3cHcFkFLvjK2HZ7ph4qJYL55uSm3CuYN7q5ubm2PNZo3fnvatruT9luexvkyIF2GvJQpUdsteLyzxbvQ+6KWnOmGrFLxuj8cmQhCNyFlL0MdaWKuNYS0mG2P2SyNysz8gMfvNG1hg8Qv+LWOxsBo/kBo5N14AEClTq+VGG2OTReQRghNvYxjGZmOyFqjG2paxAGUBZNFqNG4N0jCSYMSNbJHT8HRW62P9AR8yWzTyMkbL0zIPFpTeFVK0emmAd42wIf++cLCqSw6jzho+DLkC/AdZHCTVn7wQdqEEKb4eRrorENIVcURbAKs4QwFeLJPUAIke8XiQAW7MmlI40XKuehqa9L08FiS93DrNeiTWtfQ2ARWyNcCZuIUFcNHHBgfR42gfDwnpcEyTcffzc/4a10HO4al2WJb9U7QGXq8EcRmcoeFblXDGA3s8hz3oLA39KahJ1VbXq7Fha2YDfGWi3x9xuaYooE0BKQUEFDBJBQReCOlVIFKBQiVTt+Mh1+BVg0DdEYlGK8pl9Z7au2sfrj1QK6p9VQHPKuBhBdyjgFUKuEUBfvKpxthbKXgo9Uzq5RS9KQVLUnCs5s0alKrRT4BZPEgAGWmRv/FEKxxohUda4e5WaG2lGqV4/EJmk97rAMqhxa6d1afJlveWo+py8GDHOebXM/q3Q/BKCJ4Jwa4QhEJREl8aSPK+m55oOvzacuV9PtefmC+F32kLkN38otIV3uRIQf21y0QlEqA58lryuxxBG8Sz4VoiLuBU5M/FBM2Ixx4V7NEiXIHJDYVTZPJ9HIZX3BNkynwJgJDoj37bFFAczwSj4+f6O2dPWx9JimmVarJjfSjZWTv5qFajzBRr8LXOVxy2njGLvVZNpkpb7qS3cxeAcnnSzVOWphZPvX1cp8rG7v3m+sqekOvE8xvzZflhX9MH9enUwtZmMW3Ux3n8CxHXQc+jV1Jeal1Wr2fFYotKRZVbyVmLNR9tjxPaDIs1Rs3EE4By4w2S9bjcbg+2diiv2+r2SvRai0ksxb6SQqrQYp/6woUWvmhCXzhWyCV5EJlccSXlBBBHUsouhwJDTtHZ45EfSqLv8wZ71kY1RvMk56pQsi3T+0wVY2Xb9owMwS8OHjm7LN4Z8nw+r7whH4InfZyD94Ix2D+qph7Ihh+vgvur4JjzTSfa6CSU3RutsMgKVisc8B33Id8r0XeiKBqgiF0dsAcCBmyMiyQS3gM2GtVlBqPIbFaG3f4YZVBLlM4yhaBcWq7xzO7JIfrLgu109Zr2Su5CCQID7/fckLQ7hJzkI26OscCZTCaIaMzRZ/50M2PTpCTcbdIKU8akMq7Waj5+/Ju57lWT9hiysY4HNj7/2m3rReyvn37EzZ3vcNnVMvD5aJEyaOyCR9A3d/30mXGNoyKSWkM4M2Flx6i+2fz412IHZhL9ChWmvpFlTjngoP2knQRiDhthu3GvEZEjtde8XgMvj/oqc5aALxdkojMwOoOhTN2rA51IY3Ab4gaaJFjH3TT+xq22+gNSiVKndqqKQhIKrHIkDvDBCDnleHalkqRazTAmmhZIFJNbSkRDTzqRWxdmakQ5BWdTLAw6PdXrV+x8oW50NlBfO+qtO5dsvmkp+uTsmiZmx+hwSgl0IIACzmXHpi1/4vFIsHp8y9ymSCSNZUHzeWFnsM1AeO0bqcvZiqONcLYB9jbApgaINtQ3oJvjS+KEx+cp/zE/OiWF+6XQIcHaNJWJkZNgEcVie60TK0pRs8vptIQTyXQmFMpkXDoL7gg24C3rLe9akMXIKFU6FI7Gqgh3D2tIV+GvulAgZnE63ShTF9OpeJu9mFUhnHZgW0KH1U8CryhSdpbMjUgYL+YnYyX1QSKB/TreFR/muIGWpA6Rg2A2P/X4wrMirqOHuGreAhMKrSVvsW0hFWqRznB7/jj/+dtvepnTlPW4wjpLmPm2+c0fuhskt6jhP0E0P36e+8pfu3eU86Xb7tnGfd8TG493au4fXbc2Pbdqg6iC+8uUae/ecmahRRdAZXp7cFtbNzq8OFKvAWng4bbuf1cN/hV1TOIcIKa5L7q/VM+4BaubBSTPjeCeUm0Qzh4Mj+ochbZnYX0W1jQ90IT6mhY2oUNqwjucLoMnVHCKhlQyWSWVyZQU3l3aamLxqtYqhVwiFimVIhFb1cpUVbUeroInqqC2CqpOtcKzeNsZ7WdZVyAYLM+kKyvKa8tra11mF2OxOpwu8yLXehfqc4HLbjPHKiUONm02a61KrbymtjWNv1qqkuVBEbhYZyqAWrRycs48QGY8+dKTwdPXDQzw9YRxApoxQEYQm4IjB3CkGZgkBQKJoVBZ/vfaGy8shM2K4yzwEvJYLqXQycNHu4DiKVQIZOgC4KSQrCG5T3lHhcWz6CRzypitGH/v+hMn7n9EKfVoXje/Nnc4qOdiWjyx8kml+Kt/qPwy1fzcdgKiLO4JtPqXcU93d/1y+rNTJtxy24sELDmBTcsRCJ+Pg5VHSR6cVk6Qkx+Y2L1rNfD5UrvwmuwnOCHoJL9Gf4ptTg22OeupVmo0jM++IxkNnW0E4baDJR76AhNMMUFodNbS1tqQqQ3W1kukjNGUtfgDdQz2A9lgLRMM1pLcabWzDMrKlDEVqFRZ5IIYYPsG/2G9zT5w+0Dtwwp0TLqmptpsGt0+KmvJWiyuWDUTq05Ug78azNUgqobqcCQWDMZ8Zb4yp7GtXdo6StIAWXxPyI6KjTY5te1V7ai93ZmNZepqq2uc9RkUizj9gaDFGQv5CUDLtQS2SXm2Lv4NOajEM0bQlMQEwe4D/st/S6BGtfzEyZVg1pTaq1i1JsmLcN6J3xGAoLxxS9VtFZ+TkYlTdPTIdyUUvXkbNj3stBOkw487C9568XhTMGyFg1I83fjTTh9334p0U0X+qLOMe009dNj51aHYtNj80vNNeqZ5mvk1vYEckR5uuGu0cN7ZFOLSokB0eeG8c0V18cAT+/ClZ5wOx60KqX7w0zG/x9OFymJfcKXYjP2SGFWDNfnH2fa+RlhUsx5bnk4IOiFirjOjhSJ4oxLc8Zp0o5HxMHqppDyKPXKD1zAJf8swnsle8Hop7IQE66nm2mQ92QGzVmCAYVZYD1gHrLS1pjzpT0uytVBbK4/G/W6f1OM1MOqyskcb4f5GWN0ICxqhUSoPHTWeNSKjXssXDJEQMRE3tiXjA/EBUmNCRouvJOJtpRzh1NZeviYs61L3vDBuvItecMvzR6N0Ca8yzRqCRSoSQ5LOM/yEyLlDiFyczuRXOn82GgrtSDTxZ6PXPgz4v1V/tCHQPXv6tjseeL32ZFd1/S6bxnhgcW3T7dtu6wut7nWOnSttEY5H1Qrugoucjv5eyu2BdeY4fyQ6eZwMdnErRd5QW9SmlnL7kh09zym+ufbJMnuLRpnw9rfw/srZ678Szea5SM9kl0Y8dR5k8cCrZdBeBqdUEKusjMqkUhFR4f5AOBJlo4IKx0rcxUYZNhqKQhSbS/oXYw7QONzYS/jmyxbYZdlvQeMt0ILtUzYsYeWBQCVrdCWVarkIopU8LpsQ/8Q+egEG9CqR41ckvYqsrq3/uq7NQ4sLahZ5i+htfHw/H9sc8tczotnKNXFneM6rzGvpquSj3CezW8d3ZsobbN6OhVMrPEHHhLfM357j3cczjzb4t3Mnur/9wnTuy2hieu3kZNTjCqoz0ypbuueCqRsmrLLfpBDO98m5BaoXGykllaSeyk7hM3Gf176uRdQKiSRaplIl8jJUJxOaBHaZiQTZaHV1NMqGgkHWabCy4eS9aiqgDXgC2EjyVEarqqsT8hV0QsqaPH6NjiTTkLDG1Ws85hg/ZwXh8ShkyZKjDh5BdaTYeNMOGAFynUd0kLL01x+I5CvhyVlZTYBG9Q3RSGNDtLzeyzx/5w0nJMdeM5/weHuUhiD0LRcdjzY0RrCxNhjr5saOPDNBXd23rVQ10xK2mbubEngbO8R/Ey+lQlSauiub2FIFgSrYWgkLKqDfCxHPGQ866oC9DghRWqlCgWpSFjOFkMucZszptLk2RiJ0jCsdTQYoH51KJC02uRqJzQyR1pXE+wIPI19FRjIuBeriIbFgwQ1t2jwvYDJRkxpGJIHfl3Av8nSLKe8Q9yKkxX/jxtjXB1Uh1lvV0dB2nQovmcn97YXjIAEa5tadr8gu/D73Z+7D77wya/G57EFwmcRLv1TNrFmuE5tkhGKiOeS9Mn6n8+G9III51HXO6Ty7jvv7H7j3f7R5Ry39YQ+RUyX2E9+jt2M/oQ7Pr9F76uBUHF6Iw5bY7hjKxPBSg34fdPtgKwAvKIu1LhTGknKbw4w5vD0M68OwJAzTwyANjwmjsLmhij+6cIepCn8oIE0RMhO51a4cIT38dyAvvFxx29Py5xNFIZbYPfKvI+PgSZyHH0tkpMMTU7Gp+x73U2eeniPo9RNR/q76pmFnEGP4wwabu54/bqC3/+MPtyRuKxPbpV4Lw0ux9mXwc2cnd83PHzk8xx8wNEUTwhEDhYTaE57jJEldyzYvThB4/RfL4alyWF8OhwLEjOnzwUkPvI1gJ4JNCI4ieArBYgQBRCNXKMCEArQEqFAoSuZel7cGuxo2lVIpYYwWq81gE4viMUlMInEZbIzBYNtjA5MNbAazyVSmNsQtbIA2ikTqWEXMRpwNEjA1qJ1IRUwRwWLNexzxgYHEoGColuKbb/0nSpHfrz4oUNKRrWn4gVGAUNHd4PXmNaMUOx4E/pInraN5UD3e33hOyX37F8+uMDtNc+WDXyg7HRGD17fqO+aB+ZZHVHAWnrt98VP3VwRq+r/0VOxfeWDBMmxSPsqtmZiOWvSyQIDGNkLidtjRDTMnVSxHAe7Hjy+ZbeNW3xdtpL/4tWzwV7392Ac2kvoePLdD1O+yy7d4DnlQhwoalfCmAmoVBAbT7XJZ8abuCfiAwX9VfhVS+TS0nnpGAt+QgETisZgZg9Wg03o9eo9e7zbwcPKvWWG39ZAVrbfCYivcbIUOK2SsYDWYjEbD2yJ4RQSi07A/6zggOy5DskDQw2ju9aqwf+2wupxut0eqNwi8zuRslR+QwQHtxcHcZyRYlR8UYVFoizkK2q1D44LNQIIUyZ/E5jetgtGQP7gLFgh/+PSEotqV4imWFKpXm3zWihqpyKLTZJ84x3zcHfXu3fCQ+RtRT7uxVgrT7jTsvXticgzdlG2ubPLKfL/u3rj/Tniie+fSeEweqOX6/76UBA6p50gODZ73tVQDyLM73nXCITFsFT8hRn0NEAq6PWw4EonVVSeSDcn6qnisoSHWkIxhf4pxeX2sk2WdcoWkNpNpSEpUDaokK1ExSplUoqKw9LGsVWq1y+5k7E6n0WRPZthgpMorq2brXEqnKlsP3vrqekTVa+tRfb1JAtgArw0htcFucjL52LAw9wVwkLq6/JmYlqwGfgEMBSoS+Nu812YpAvzzv9ES4M148Xeyog1ROEsrOOYfFJPb8qw0Gh5e/EYOAGxYh0p5ANzg5UGRiKNmEE+VtZh8gfg0zV8Z7rfc30cyAizifm4e1JfSAkhgjnxedIHCwf3XTdi+kMnV3vKNxm7u8a/hB5jQ3VDKEGAs2xk2OyQB7gnuD7weIzlOR/CayVId1HPZSShra8SGWrpxVKXNk6hKoETCFgw4nJ5QtLyitS0abWtz2zyMG/vPHo9NqT+ANVK2wlV57yg7am21pWpDnsCyIASD0ZC0zaZk1DIhjJhsId7MhYT24gVd8agS28hXL2jf37x1WORDXajM/iCRP+26ciFZOLkGHodFigq2Rz7mSsRMs4KUC0wBvJAzeVDUZD4nWANeUnxCH2EOJMY8+cvfrHNVjQoa1DK1Ui3W1o2ZFa/8rvl58TD2AClMUFWpJOWjJ6ec1rTWvIz7ratlOYvk3d1zfvo37qsqV3CUXOKxK/ydc1rgb921BSYB/6ZxzDhWpzWqTWOmVwQz4xe4At3csbF7Cftr5/VP6duw3FNUE3X0tVMyUJN8eD1Vg/fS2XdTD1MHKJpqCYdcYlF9XaxSUimRuO0uxu5y9doP2AfstL3ev1ILAoR+r3a2VqwVieR1mUT4ZRJH3x9Cd4ZgQmhWaHmIDrnYymgkBrGEVCL32y15/thk7lLiikA0T0By8Ljg99fwoFwY5pIWYFT5ejaibsQFi7ilkHeWR0k3DPFa5rfsPJegAK6KxX7bf6zlvlQwG9KJtEpj6W+QebauuP3f9OLghLBIrtGqzRO0T/X3KNeGZ93UPv7Igp69N79Q80P05VurG6f6R1dvcHmr62cnDfaV2ZoHI1vBtKOiTKSQqppqd493RXuNid4tc+dx5xpscyiqWHNNb9cTbBOiu/LfUy6qknoja1ZUwLRy6CwHOQ1by58oR88rX1ciHkd83EoKshRBAKar8cZCefCn43qdKhiSy6wWs1xuNrtVCkal6FWBSqG/S7dLt19HL9PBBN0sHWrWgUbn1sV1tE6lMTMssYiUVrtUroj4FTIJEf/AtRY+b+NK4gNejWPtdLnUXQE82/OCx38KELa5oVybkAby2TUC1ZEG9KXZGcIA6envzJv90O3z7wj59/+CdkXm+L6xbarJeOWVvuryA3Z3+ra7j23Kdi5+Gh06/OqRhZMfXGWhcXcC2yw/n5yYMBY8XS131UWqn738q2cb+2AsL8M0n9f+EJZoCtuP6aUVsMRLAnXraHipEnoqobYCrE4IlQH20hbR2PvzuF1xVzzulsoZqVwutZr0QSJiJclEnntR+rkUSU9DQ9ZSEw15fFIXQfxFjN0vV1Pxar9UXJisg+/nkqTgSfsX7N8ROuM8osZWwYIswXIqyokg0Bn+dVpjQ5r+Tm46919bn9j/B2NwGJNxpD5azD9a1j/ee++8nl/ePRptfO7Zfa+upFMjyIv7P3icJBuNz7RMm7CKa86AbQ8fo9dh2Y3C8y9ITclq3nTBYRecscJ8eg2NHEQkHjLRCOqeiAp7fUxIu0Lh87pDfqnJr1G71Uh9GkQnyPT5LHeNwK9ja1pA3rs2hLpXirBd6rsWINeJuzZq2tSdj+zYmrEHneHOoG/+8gVTG25aPf/pQ84f/m7ns2jugccfujk31h9rqvR1BPxeY2bSmOVPPrlg3au2/3ma4vMNv0Evwv2opDLUg1nHKQ1MDcGTWohZFCHJigPUcTxPpta5PQlGT7oV9TkP+I/7kb+8Vu60Oruc05yLnXudEmfCXbWY2cAgH+M2mVJx3ooSZRUqfxSPi8dtxz09n7jWcu0zAq1CzvAukAM70P4pl8CGLd4f8Fy4hqdCAeC54CIUTxeMjJEXg5B4GBIguwrMh+QaITa+iMgh5BXksOPx8z948sUJ2amu0Brb9Kk7Ht7RXz/mDzvvv9fz9PSWRvQZL5SAJy8UhWLeY0u23961xTnqqcZx+3c/PG2GLzK4Z9bcR0hVCJ8v28HXG8apZurDbLOoiWlCZ9NwLA11Ndtr0J4UtPsgDNBcZY5Ij5OCTgVYrKFwhOQsmiOM2RyJRSj+uCab4Uuh3En/wRCYQiAKAfa3Goh2SYusjNVvpYnbBWI/9rsqIjHn23HYFd8ffyVO3xmHCfFZ8eVxujkOmrg7Ho/T8aHSwnyuI/HT8MwixqhQWJi79MENBYWW+JXcBWEzLiy4f9VX+ye1hKLJXGOBT9HvDRI+xd9Fl/yvNYTih/7+u9k1w7gV5zwAvf97/aAwHtc/Fb+CxyNFteHxmLmoFTL1cLgKukOwVg0ZNRxtgD31cCgEpwJQ0+aImTeZdpjQrSZoMI01TTfRJo2UOiCCUQK5BBKJVE5XRWVMo1K5Yw4m5oi5HeBxHHAgx+hGnpLCj+T+aqrWH3u9Ah6rOFiBKlRRqdljApNG77Bm8fC96vLwWk7YDkjZbS6XvMazfpJBWHlp6w1jgKV+5YKW7B2JkrEoxhFLCZVG0OW1wAgHOr8eYPigiF8RNJ+/5azDVqb39fqe3TjeFSodFUftSl5FDiZKR6bAEzruF4P3znY5yiyzjZ/MqJ91R8nY3HJ+O9aWgxuHDQ3WKx9j/diK9YqZ8lNrsuVntHBUC09pYbsW7lBCiobdCNhjZW+WoVvx9lJmLYuUdZVNKxOXWUq0J00FpRJ3PaUDHesvK5M7/EYsBHmIpE1inZmvVYnnrvHlgtdIMKKE98RUUoeSEZhOBAsmJDAfY3szTTeLnjv80W+nBvuf3rxkZvrbN5+QiBfPXLfn5W9UVE8euxTg9tEPBlH24zMDv3cemNG72RyZuG3lmJYTM/taxqzuWT46olsv5KcVsFid2GPtz8rfMsBRA7g0fDG9biI1h0IFENaIxerjN025y2+1aPCXn8ET5/9z9iaAUZXn3vh53jP7embmzD5nzpl937NNEpIJhCSEQAKy45AoOyqLG7iCVAHRirixuKFFFq2CG6CocFs+29sS9fZS+7UVa//efrX3lvbe23vbe7+S4TvvOTOTSQDt/9YFSEglz/u8z/tsv9/vbafcP0rGiscMAiJYZGMtk7HWULFWUPJXI2NdWPoDhs6MYmwalpkv/Gzz/ho2VhEn0zeKqKlj+pl/ean0ZZWPVfy+JH/lvy+8xfztginSCbZOOMnCXvZlFj3IAiO04Ft0qrQiTwm5VSaniGs4HeimBIKFZishyTdm0s38S8DUxTv5GxMPSxobJwYDnlBYPtFvEr7jEUHdaLi8zoEVSD405MXvHi/2f3o+e7aIR3bUheyo1Njo+1hGhNaaJhgatQw+aOHOlC+EdFTBBdM//TU2qbfHz/bZLUGyQmI7ccoPCxc0qfYFZRrbzTPrTAGTT+XXDjg818wfeWX+tBPzsR3bwjEUnRjP6v2rWmcajTZrmeN21tRrVvvuaE+1CSS3M+t6jBRjkzfGbwhophujydWr+wYW7Zq5+rayXjvp4W3cRDxSCH0n/mYcPRGHb8XhFfVJNdqm3q1G/gCfQNG05hT/rh7lv6JZgyuMDOHG4gyxlMXhN+7QPa9DesSiFCL59AJ5lf56eSDj7xB5zjk/6feG1IIMTnF05p8TBtd8PYAlP7AAlzFPnakqONYEn7K58INQaVGUrWkVC4YKi6b4IHv6+8n1Sx/b4Ih59Omwyht2L+toa0hPeXyv/dwn13dNATQ0+1vHbr9+87K5a9BPBmbLnfJrty/9llIe4GTyGX0rJgW9m/QnOzqX3tNTUMS33zGpKZwT5hMfXfoK/UXgR91d8DyY3pM+nCa3hXaHDoXI94QYcxzgAXgSXgIS2T3YSgRh5K00QSSwaLKrVY9G9kWORshIOlFIIDYBCWSl/W6nWx9jY6kYGXPH3LpATq4i1JSaU5NqnUJdVg8aFq1WmfcXeZN9mD0jFlTGmhV6aRUEJ6reCQbEphSUUkYrq6rlsM3QX0qvXnhv/g2/WOn1bZu0amD2YfNEQzhtnG6+bm88Urg9JdNl+n1KJZ3ZvG7tUO8sdOZ/2dNvPj8rfFLf1NPZs+KolgtQd8xuD3hn6pyzrVbvnLpEJl+2meQl3mYDxMlCdHfrodYTreRJF7zsgts6YE7Hsg40uQN0AY2qWzEg3uGeXsWkBDaeRnCxdow3nBmwWnbWv1D/ej1Zn1dperonEQPTJRr/pEntOh/nj4ai+ka2MdVINkYbo45Mu9xCWDk+1XHQVzQf72sj587jm57FV73GkrnqdTcY86NUB2Puu+x/ZOKxYUDyUuXi0wFD6dTfbPu53TM1bqoaC1BP5fpTxjdt33Qi0fQMSluNBOLb0Xzpn8g9/PkYea++rzDnXQ886NnjOewh32bgAANbmV0Mup2B+dqVWvQWghcRoLiJ8Ema1sRhURza4/1xRMQh7tSgdI4/iBBr1cs/YgHLuKOP2V+xiMUuPFxct07QDhMv/XmhWqU+HT7Hx92axjDG11stFcMRQmlViabl3LC8EVVZ+BEz713SP90N6IFbnvnO/FmIhNW/Xdc1fTn0NE/+3vbHSDS7f9vQ7JUzJky2TjPlkKrNNNVUnLcG/fhcd2TVE/OmDc3f+Vu4NZl7dYLXtW79++taG6O5uW1eh8Yplfs14t2v4oBCxInCXXNl4OYciHFyDtIlIaSkCwgpYlA72U8OkiQpZTlCKsUNLoeDC6a5Aoc4hnOlMSTNpNTvcDzvQPxXMsjncmgsfqlc7+OCzEchOBWCy9subSHQh9hQKkSGMKbofKWBLibbZ3MpvFGMe2CYj7qYPV8cTbZx06Uo0FHjnoswlbzSgK26AyIM2OA3nx6h3nBcNleb/LjxiW3CXI18cMQ1cf74YdqFifAP4jCNz8GwdvsbfH7cSHQRXxSuOd4GWyY8NQGdiIKShQNdMLkLluewSjGflK3UwQIdLFTDFDV0NXEZQVXUk0pnNDody2VoLpPhel53wT4X7HTBWtcm3o6Wdvz2+0IanBXXEc3+t1Nwf+qJ1H6+IEnIPQ4gHBRvZIcbw10Khrc88IoHPD71Eg44t84o6v8UcY0iMkALPxPMiZ+kYcE9PztTkzCLJcu4iqXaJBibKNcWzyKt5tVyZfwFqJorvyHmyrGm/0yu3v1F38TZKQ+b8/oHDy+fev7InEx86aDQhElOXiImzMG7Cj3Ln3Ny9TdteqWaMF/7o4s799/2IhvqzAUc866F1aApfTGlsODgGy8vn7X9kU/vwDnzshda55Te2NIUzbzwqZAz8+cl9LR8RJb4fmHh8ihsjcCy8FNhNIWBG43gMILCCLtIeICEtwH2A+wC2MJXWwBzYBmgrN9Ee3242DT5aJPP126CU6ZLJmSq26c/qkc79bBWv0mP9MoYPjeTwycL+r2cHNOqclpSqzWk8Dlpf0IDbVGbDCDVY18XRZrEI8Kzv8rZ4GrmTGV2ClfCIsHfcAryseYn/27ka83u760xN/ngxQ1Xt/LN74+1r6DrTg4LvY5XC1MP+GA9B8et8JIVtlp3WdE23W4delcFCT0fSsNmi9Vx1AYv2GCT7VEbsoUJkEkkbDhIh4OFMITXBuG6IAwEIZgSsnlWE44zEmD0NtaWspGEjbD53X6ziZIH/X6ZQj2OzR5P88SKsFgsNwsFZlnMf5w9L5SDtQqOwjxinN5ala0ep2IU5qoXN3/IYfk1bo2t48kXv7t81QfvfFW/Q+V2+Sb6ZO1Ns7638ZbP2ud1aFcZ5XDSARl65q8LQ4tf/vKVA/F46XdZy0A89N1n/770MfebJNPowG/TvNJkiVnQpcsRf1/IHfa940N7fVjCcV4UwiEPZYxJ49KoOSKNcx4jq6A9RnPE5DGqjU5jzEh6jEa8rtwRl9JxqYxVSOPJeMRhNzsJF7hYOatgFQp3xExHzOYIAdKhCEQ8IUYKTJh1MWY745TFI2mjQotjBSawEsagn4jWK56rUvGKtP8fivS9n2f1okGLW3UiNKA8hvhw3IwH8DNXeejaoSLv7POKwsSCnmMI/w6xtWFWN9giudKNISPNpDvv63HbaY392SWatD6lhn1q193mKTAtpJBINdPVpVvtN5qUak+4y64i1wUkBqZ75Ie/vL5zSWpiPt0d9f1/6MV5jFIRCOwp5eCLJkandAT+enrvXicbap7n5e1+G58T/IH3VZaIEQ8WPLdjXYblDlTvwNRVZos6wHkNnFQucdJOv5N0Cj1H83tGeMUIe42wzQhGAycDAEIufIYzuNxSL+/EpN9ts5hNNnlYKRDvnOcN9snIR0K2heEX/E+LlMhrxNfTBpyCUZ9XKVlAjt3NWOnN8X+hcicSJ1e5LAiLTOWr/Idg9NqbDob1sS83KKR07oHQyo4CveCupbmgdc+jm0YukPR6h4HSByZzClLqvvWPpdcHfvcA6zPHbjoG3inu+9uTK346Mnfis6/Pro8EVzOEeIf5GHlKwKx/Wth2kISDSVAidTqTxWsNqiytymZVdYFwmDVZaJPJ4mYsaROYiKzM/RoDzzPwCAMbGVjNQD8zyKA2Biqk0xZ7wCsPxzKmtep9ajRLDQU1qPVqKVIwLyjhUSXcp4S1SrhOCQXlgBJllEAoKSWnJJWY0WZsQlAUCiu8LfFR5eOYd1rw2CrV+ejLxj9t/K/Pis5ZXjhpB7PUJGq0CgrvjXXlcrbclKt2grDjniodl/Roo+bSgYtbJu69JzfBdadB5tIa8k1scVXMO8t3iyUx6yHmWzFHgVz31/u1mjYZGWomV/yo7+jkusIQfKfZwWnj0007W22zoneW1k6LxN8I/LTrmmHR5hE+bh7j84gCsb8wpODvRCvkKVBR4Hmaf8ntFgsbC9OxcIwIc+F9YTI8EScPdTmdVlNfr9GwTQ10U8O+Jmhq0OD6FPHZQtMEor5B5SE4iuM4krO7wgF1LJmx6Ixykb1btF0Wz9nxsGDsREUnYiD5KPlZUeinneNjZ7HaGRiXCYyi+mXySvOs0tOsdpf14IPqdIE8VumX3XOZOVfGx5jzKZDQofJ4oaZdVrqmbNpSsdUmmrbFzpsWHq2alvx2V78waSjbmPdrbONO4q3CqnABFC3QaAAlBRZbImVJ2dhEik6kTqWgkBpIoVQi6PJ62cRgAhF8AduFDd7UyBs8n+cN3tpMtzbva4XW5qrBWzuIfLMqlSBYiq8GIn6bQ5/NiNa+IJo49U22xkvP+MdhvO9TGbJXA+rVbP514PpvtvvRzaXTYxPgz/5G07ddP7J3bHLctAH9377o5dZHhPrSVygptRBqIgXqwhPylDWF/pICYq0sZLNSqSSl8QdCnMbvDXFany5JaX28kbU7tM/jpInyBENcSJ+kkhTFciGa40LxplBPCIX8mOfiiI/04eLjUW4fJ+G/3K/ZTPiwfhzp85mioThzKgGvJeD5BDySgDWJjQm0KAH9CWhLgD7BH3qCTCSVa8kT5DMFd1JuG7KutaIZVihYIWMFwkrxJTZppUycS02Mxptse+lCVW1BiEl4L7BcovCv5LlKeVKG1pX70LmUIJpT4VFfN24vUD7afK7GpdHtFLwTmGyJhFubo9Fmln5pMs1RdFOLr/PazrZQg73vDevrHNdsmQzzb5S8EWlpDUebm0cSvX/q1vmp+Czr8p76dDAwB2S9a1e7supQE94FFHmX4Wd47ot5lwm49CF/YM2CTv2iQp7PGDRaqUzGmi202WxxnbZ8YvnCQlp0G83wx1qKUrOekWkYrcriwrmFIHxbQXHgNs66s9WCrUyIibcTgldCBJVJ+1GzKmLO+naafYZmTekmbYPJpbNaHjN5DTk1uc4LKuudJbKX9mpkEq8XFBoTNx1GJvp8Gln5vnfxPnedgH+6VNjfFIAeP2xzn3AjpRu2KuA2BTQouhRzFKRZEVAgOZ/i74KDILGYzToZIQWpVMe4I9GYK6bVAKEj+BrNFaNdrlg65vJ51wojC8t1ZiiYB8wogy1B8bYgzQaNW8VFgJSGSJ+KJNM6g8umTsbSzJHMqQx6LgMbMzsyaHUG+jODGdQmijukMmSmZr4kPnHCjsH5M/wrxmcOuLEjDDDw7Lv46TBVmTVdYS9NXH6vpX4VdqRzlgppweiAQ/AwAaE3duaErvthytKusyFPZKrNc6PdY7LU5d37NvrruW1Ze4vRLp/siTh8SzEjjvSRkW7n6oGWbnVp61yLzxCey/466w+sgZ+yNz6YtmphUCDGEfow/eUz8RNR4kJhz4noD6PohAtOwA8B6bRaGdpIPk8ikv8zWjA7q5t2SyXAOxPvgLSbpmm3z02HN9nhOjsU7AN2lLEDYafsnJ20r6X30Yh2bQ5ELZLNEI36dAXtgBZltFCpvmRKmlJ73D7miP+UHz3nh43+HX602g/9/kE/asMS6aw/5Sf9lx2FeOuz4to09TkeiAibBsUrn8PoSYzuTAtticttL17+itlNeGiSQ9f9y+PUEwtqjX5dtO2mKUPY2igyAdAE6SMXP2oufTjG3AP5SPcSmCYYe2RfPtDC3wFZqUuwN0fcWOgsD0yF7VQHbbU6WLyPZNUhYQTKOFjmCHeKQ89xsJHbwaHVHPRzgxxq4wBzdab4LOIyw4xkz0KqGutAHHdicONVRpxQ9a9SYfwQMwm9ojtdNqzsfl5yS8WHgOgpdUle4L+nFlAVurfRsIKFhSy8Yj1pRXusmNzNSofouTR5SH5CjqbI4UX0BkJL0K3oCUQivnJ3Omin03E/gvl8qewEu8PhteAMfpCPdROikYiHY1uavc3845/O0el0rqkpxydahfRAGqX5Twf4LzA6H2+RNeSamCP5U3n0SP65PNqYh9V56M8P5lFbHvR5Np/Kk/lmwhvQ6tJxtVGpF0g4P8oOZ8eYEA/YhI4hfjeytbvkujNlIgrq0w+zAqJNAOZiMS6MaqldNOUzMjm4oYojbbRUuoi4wPJcNtcM1hxFgJS8oC4xt9z/7O5f7xjqMUdsLZOmvLNl+2uPq+AnpR9dz83l7qx1RdDjU4I5T/NFV2mK5cV1f3pm1/xJ19g76lsffmR45c1+OKzh1pbm1/om+bJwfPmRL8UegXQrX19MgwWFL09Mhd29sLUD5k+Apgk9E9BuDe63LIXbADVAF8wBcumE2yagwsSJLN1O02ZLWzvd3k5n6upYhqMZhguHQtxhPklOMWuYjXyVQStVKqTpm4bdXD2NVk+bpiboAh8aiGmFdhne99oYwq1HcrXYekQ1jUfOl0nKJ07OUHX5DLPTApsssM4CA5YhC7I4KDlSMkcFxPda1SbVoyryOhUUVAMqlFEBFufhVKRKTe/UwCYNrNPAgGZIgzQC9gWfUVWEGx879YkIhRH4G2uqGD4d/wRnEJWVeRxOyguUZ4vZ4iioif8gVc4ey1wKY5kDcWOoPDwaLXLaAY1Py0Pl1FBM3kexG7nR6qexwSTd+g8ysJkd2hZl6eDmuRNe3JKdaO3+zmMz+lcaV/vtKns+62EmTIwkgjMjC1lEBqOp7Rv6J+96xRX0BKZcPzvhKJLrRvx6rd2g1wTa4fv7+s8VssmZpdLHd3Xe11KABzbqWFO8x5zq6LLar0nvLJ26UW8y1sc2/mbX70e+s5irt6UeuXNpM2YbwfWpdAvvP33QUfj4tgLMb4Wm1p5WtLQV2js6WFMbbaLNE9pMbbe2QZspncuxLpZ/uNlQMMgeZoHd54I1LnCZFAqkntonFLV9tKpP2Qf8D3xMwcVsX3ubLHQkeCqIngvCxuCOIFodhP7gYBC1BUEfZIOpIBlkvemEvKMzo881ZVyPmuE+MwyYh8xr+SzAbnpUDfepYUA9pF6rJstV7j7lUSXaiYvcTUr0DWVutcoVPOUyRxn1FN4txvmKCJ4c4yvFqzjLlUrh/7mXbCm9WymS57X9j3ykpnJ+Ycb/1EV4H/HxPtIr+MiMwq86p0BwSsMUdKILZhWgqwBzWqGzFbZmdmXQnCSGcpAngnDAC8u9670o6IUGT5cHzZVAS3NzfWZCazbb2srW5+j6+txj9S/Wo1vr769HS+v5ADqnHoXqoT4X8HV3TfZP9vvZQIgOBEJPhl4KoWWh2/kSJQAkydoctM3mcNgMcm3Ktsa20UbaBgIQcLgz3TC1o6m+mTnScqoFPdcCG1t2tKDVLdDfMtiC2lpA38K2pFrIltZQNDN5Qoc8x4dTla0SbWg/KRXxScUc9gehsB8XZ8QE/POiAFcadYji1hoKFqG3d7aMNKk+P2LgubznfNWasw0qRafcN1qAymWkr9xdqWEA1INAmyPtNR7bVPqgtgKNeX/slo3xju7Fc+OO4hP/QEq6+QgE88dGIFLRUhi557JK9Aer/GXvQEXsHckd91zfXPo5+kyny/MxqDShEoMgc1cnnn3dX+oiX+V9pof418LTtzfA8gbYYuDTjZ6OtjZWIaUVCqmC4wuD3rpcLmEyNtTT9TTNxhJ0LJY4k4A3E9CZmJV4IrE/IalPgD8BsoQlgRIxv4OLpRM55ld1f6xDH9R9VIeerztShx6pg411sLoO+usG61BbHejr2LpUHVlXr1Bn2hqa5TEm5KdteiLTw/8hqB6uh+zp6JSiahUqjsXGHnmZvlE46+K446x5SCoMjpXjDYxv1gjNcDEKXLmzMI7NsRIGyFf3bZjhvRUTOE7tXzi9wRaffNsdD4893c/GczreabZrDHWF4d9ck7odHuuLJGzJZbc9sWzW039avmrMoa5HI2vsY5kdSwt7DB5tZC5/50P8+R0Udjz+q/DSIS88xR3j0FYOrAY4REGayOWi4TCrktMqlbyZD/SDcmDlg/Ln5X+USwg5yJvdDGM1GTmWZvlzNVtps/U3VvjQ+qkV3WqFpVaYY4VuKwStDVZkpYTy1+ywMswf3fC5G464T7k/dpPPuWGje4cbrXZDv3vQjdrcoHfjlV7Szaq0mTDnl9NmVWM06ZdLhJubPdt++opnWFxXhblcfoLFddni6CGeH66hjxhzklfn3xyboJMHhQz8ja9h3jzP1OTrpbNiXo5W4uO6Ku2mFAPFxERe5Dz/6tK/SCaT64ggmAu5Nxh4iYGnGLiPgZsZWMLAHAYmMVDHgJeBQ/YTdnRMCgelEAwEWAJArlDgSUeDm68FWfaUEl5Twl4lPKSEFXxQUMJUJUSUeSVSEm7KPeRe65a4wy6n066nKJVajb+0B3O62O1Gw1qBTImwUTaOj8VsgJEDE5TZH1I9rXqFj6tOhpHZjIxaz1Cqo27Y74ZH3XC/G6533+xGboVSoNwRLF7pchRHWx3F8UwoOepcMVs5WzGxE67eeO6CotD9F5G1PhEXM9oVwXMTqBAYSCarojZOZ7IO20p79xiLytLv1PUGp9Zkezm+VAkOiN1p9CoalbhPotaZXf0jdejXIxfavGm52CthZqL+TtI78iwcbvf7VaTES1Q12rHeq4y8JNTrrZf+LF1N3iFwUMwobFuWB2X6jjRSxG3xcJw8FoT7g08E9wfJ9UG40wcHnced6CkHrDdsNaDl1C7qIHWckhxXwgK+IhKxFyRlSBuHjGuNp40So9FvUyntSrud7ZhEd0yalO6Ajo6WIIbiooCfAPSJH/7OD2v9eCGavM4PBf+AH/knt+BybWlyUqM/I++Y4I+qxfUr/Fkp/wYPGmG6EfRG1pgykkbbIII2NB1VNrcQUg7oIaPv0CNCT+k5PalX+UVPGLAN2dbaZDab0s76gyqlX2hjlQUuRzD0wyAgpajKT9uFs8dTxnPC8X06nKWGhT5BMVelYzfmbanieaEuJsZRysmvRLUur2Faxx+Ue7zluSSBx5LyuhoCSVODdHXeLu3hBh9YUr8pabPZFtk0c/yzZhocmnRXX+qBbvs1pb4J/zbhkeISuPUfoy9Hr7/3w/tv/9nKlN9zi5Vc9789hl5GWzqUsjeWPshaBsjSPzcbWIVEH93xn6rpsx77Bdym2Dj7zJFPPqsL3QwP9RMiFkfIrQxElPheYWk+PCWMdlngCfN+M1ph2mBCuwz44Typg206uEcHN+rAqVuoQxodvKeFw1pYqMUAwynS+VI0m4RjCLaiXQhNQcAO+IZ8a32kL+BsloFa5pTF+AjGR2W8GH+cICj+vx634sOnWQ1onAEZaffQfkpuV4QkeAD8yTA13D7ykcGKV8dqOFlzw8PFKxJ5VmNmSDQx1djg4UjKwxEGbOBq+0IkGZD2btr+w0/tDx5+YErHHz/ivUr+TGlL6c+lD7bs/JbUHZ/b+ZZl17NLZiL1j19688svF8/fDskXHyr9AGSl/aVfvvqbnvAtq/Z2PVT69bmzBwmSr2N6JUppH+bcJFqI/1OIvdUMyxoPNB5rJLsb5zaihkZ4Nwcrc4dz6L0UKFxhF9rjhA3ObU5kF1bb0/lCfm3+aF6SpwN+v1vgKpqxMXkqiZLJWFCP2cFiao1Gam6px500SSYdj0ljUqnQSnO7dVoBPLKPBjpd72fi8liIcfuZAGrJ+CVmNa1jpGpGUxE5ylWEjgRQN9Yyyo3inqgaCp4qfdyFcugbI+x1OcERHq9VSBvGCraSEnmdQN0AImeDRHng2Z9PGtsPnnTPlJkHnv3FNKEtDPcILeM+sO6//5+eunFZ6Te7blz+AOr/7esHPRdqW8Weaf9smDJz+1evH+JAO8mLe8ZiQ/k/gr9+ovHi57H33oBvx95784PHG8V367NLX6E/8u+Wj/igMGuqGxTusBtt1ezSHNeQd6vhBhXMV8FdSnFJRCGXIxXn8fqUvuMIGtAW9BQfdrDUkZL28R9UHqFOUYiyEHzRd5ov+wifjMaA2LAtoNJJkZx5QfG6Am1SPKpA1ynWKVBBMaBAGQUQCkrBKUiFkkidryYKqdzI74XB52fDVTo/PsgIM4dq86CmU1RO1axSU6XKK++NlB8a/jTQH98RYK6lg48e2TEj112FwtobZl4fdcekHF/MPy4iXeH/lD7d0NknwmC1Hdc/M2nm7aZ7KzYj7+H928NHiZm9bgi7MUvR3eqH1WiVCuYJ9moQLEYKFmM5j9LDR4OXEN5cfwABNplHSXs8yn0e8FSsdloJSsKDBIvFsMXU2GRHFfCiAgSbrVMAttiQgqy1mXp857LGasWq2cqGu9xu5UL56nYzkfeUrmq26csmNL0u7fvriSsa7doXr3sfzRdtVuoS/CxLvFkYUjqnOO9wki873nWgZxxwjwN6HaB0wFQ7tNpBZYcDAA1OqHdAubOLbPZUOpO1ZvMIggjkyIp1mQg2a6WzWesTWchahYVFNmAlsjIftqAmFLAz6nILuJyPlm0z3jQVlxrFtYzi7KpGuhqy5eq+VvqJY2wj+LcND1zV7S7K5raNaQ0nT8D/uqIHwqVXSr0Cvt1HvFHoDOoadMisBZkW+JTQIqKuZDLGaKDcjIkxmVjaQtOWYxY4aIEHLbDBAkssMMcCCgtYCJqjES2A1pOKgNsrt1uczBHXKRd6zgUbXTtcaLUL+l2DLtQmUrKkXKSLkZtoHYaxj3M7THVzWWIvmnS4ODouqAWqyyo5YRWlbhwHUhdNFJE/vweayhB10QkrCHXRMGvtI2clvpsSAkbdAdENnYKmUpdgpzzxi8K1b+tgme523QEd+ZwGvq2BFs1CDXpVDdlMJi4aDasPyXL2o17wuly8+epyphxvvkicjsT3x9+KoyfjsDUOM+MwKQ51cZDFLfFgnIxHBPtlFYG6plwqnmGOZE9l0XNZ2JjdkUWrs9CfHcyitizos2w2lSWzOTlnsvojwYpX1piR+iSL7XglM5YBVxg9XazNr69kz6s56zdYOayY5uQ91qVE2sroInXia4x+k6v039fmb9KSzqrX9j6DlqxK15wC7lmFCII0CTvKrQVupQ4UWiAoCUgkCqWSVWlolUajUiCZRi9XqkR+hPN4jTNXLSjWCWUgVL5Poesi7r1fMnf6rPbUndEf7tydWHjTw30tfejilBmdO0emIPXTy+92h/n//s5SL1rK//ctRB/v5gY4pQWtUklaAFhE0ohUkkASiENp9Cjah44iGVKTcotJDoh38zMCcYng28KfxwCCP/N/ICVU/La60iRITPaV/mUndKsXZlqneOuk9LXTZp5G6ovtkpsCroGJ18S0hskhz2dTCYTn0WQLHxP9RIr4qKDf6tnlQREWHCzesQ3gpOdGN4d1e70c7eXeI+FV/g8qI2DQ+7EXeTPOAQc4HFaNViuTRiMyWSTCWvlkwmp+0grLrLdbt1hJq16XNu8zI3M07uekBEmRHMn/Tx8J+a0OxiWrzLa9BINURPuo5OMogxX/nYs88lVth9FkiPqc/xxeABcpQmznLlT2aAJ4JBi60gQcM4PwHjnKCyIufLXILz5Sn5mmN+kK0tJmedLk0lgsu6lBOfRA85/muOy+pfvNrmUxdlVHl80GR0FV+o+6gJPSSG02pNAYPX3I0OScArYf/jhcujTbFUaPPiUtvSiry4uYMt7Wkg4hz0kRnxSCJ5OwN/lyEr3jhUNeUHr3eNE7FHYwHyuR0RKZly/LJX58BAs43NtWZhxOJxvh2CgbjbKi/JrdZjMaNdsMuw2HDOSQAWYYgDBwhrShYJAYJMD4HLyZOZney3pTXtLrjbNOxmhjHDL+MAxaRq0iLrc29Um51C6ezY32uatWx4n/px9WOFmqRG9l0io3mKkINFoES9cQTcjJBqtSxPWJ1pZ0yAfag1N+1zqjlCydkCf8zcwuC4nMuqQc7lVONGfd0xrqYUvpD/M62eRiu3ld/yJynU2ScM4oXVIXm0q/sYHZswwZpnFGjQLZbFKNa0XpP1QAR0derB+QlV6U1rXx8fdQmb+4C9SFt5sboakB3k7B5AQ0JMCaCCXQ7Sp4l4T1sBUOAnkMi0/DyQY4icVCm3PNuv0qWKaCThVs0TylQRNF2uIuXC1heB/SAwvtQIKuR9HcHHMe9YPf7abNZqFzmdiWgPmJO3CbslvVqGmQpNcgWISgHfXzqYPE39XZJie8lJfjT8Zs98fC+uRQAmYkgEtgbA+ZSPtpUeAKswuLA+Fi+5nTQrFs5Msw6ny2HKDLoZnCQKhPi8NlWKxwMCK18FjinCuSC8uvFrL/ZnrhvpsTzPi586y/kVw4/uySzLi5NPiuxDAs4CjIn0kfIWLEnEJ6QwiW60BY99fpWKw06wusDewLoIDPZbRt9IFPg5RMIEz4zCyjoyqEY+KWvti3v6zZN24b7Ir9eKgsff1MXPoKtF28DO0AuZY1Y/e7+n92ce94zIPE+sOtlT266veWI14t3DTXJH5jsURIHw0nQlTEoDFSEZ3GqI/q+6lBCrWNyn9Sxjjvz1qNUWM0sqEEHUrsS0AimokAEaEiXISMhDiLSwA7JNIEFYnqN2NhVxQJ2X2MkS4bRlyzKptHRIMUa9jrqkTmvBPl8LYVHyAEm40z2TegRMab7uOrgUWe/MXlFhypvxJuBH1VtiIQdKkL/o2/80nixkKH51QEIhSmgHcpjxrBqNHgmZHdRdtdJ1zQ4oKIC1yn7dCBl104e9pO2kMu1g8JOUXK/XbLaN4uvMBFIb+svXP4FRLSdbis8VuT9YjJUS0DM/xd+o3LtjTedpY/Mln8APpu+8GR18dtbPQ8h/pxzoM/lMQfIVDph2W/wRxg6wsT836+ira5EW0AqQHWq8CV9giuZKU8Gr2e9fj4ys/n89DmqAd7hC9IeCizno1azfGs364381lH+8ioipXoD4LIUvmy4IXr8hLraIN8HIQFn7wvGKpu4VkrlwaqxCA114cJdqE22nf3G9muXXekPBAuH/3FbCQ5sS4/6Z4xt2hJ/5yHzZaHou90ZlfdoyD/XTj9//6dyh9s7uHj/l8ufYVkkvsIJ/FQoctmtVI6SiXRSqRSUq2nSD7rolQ0RansfGmnzWiA0FAaTkNqVLaN1h1WtNoK/dZBK2oTZd1Two6iQJ0CDgmpfVytUWLd19Op0yOfnE7xrlFlTilfF2rcgoFeTJexi+TKI7wqXKqM8kUy7uAu1d0zJgzEpz9reOa7Lqc9Yp/peeZbSyRsw5qR90PeqfnNQLWj6UNOn8+8zP4lUd5BwnpbPuK+Qt8uD2xn4aQbXnXDXjfc7QYmI5Ldc3zN5HKWL4AECMJD8g+AROL1sk477XTanXaGQc7HvT4ZJal1++GR0xegJgfQiVpvODEo+35xtAyQ+65ao1Y0trCwVun341+JxFcVcS1yXfvFyaODDcHfpzzLxy5RWEvom8svfUVe4O93PdEO0wr/8ID5bTN6iYb5JlAplZLGRB7c9XUSgk0TqUSeYDmvk2AZrxPcDSZjjgI3qpOAG1OAGjLZHJUj6ySSujo2R9E5/lcExVFpPpx2hEMhb1Mykc8nEqzXSbs8XqeXz9O8Ttbt5pxpJ3LW5b5h4yUAbpbY7Ha3egOJqDzfalXtU8LXrChI5JTGacUv/igbj0iIVF5YxLGZGt1mEYhdMWOboP0xyvd82TCysidb8Ub9PUgnyk5U1HXKhXF1S9ZaqSd8o5sLNVRuZZ4fDx/Qc6TcUwXuX6D3RkI27w3uhzddo6XatU+vuOX6dFvc/bz1WT/nDF/Hbn9oVjgAU5vzlt1rflUa9oeS8x6eAP/Z+8gWr+8h6+f9XHPPT/57aFVHuveZG3s33mxj7rV8OqvpwY0rf9BXur/3zi2e6Fv92O8nXPpKspDPpQPE+4WOxgA84QfSb/L7/ORhyzsW9JAF7rDAKgvMs8B2MxwwwrsIXAzjVUjUGrfX6WjXiOg+jUPjoATOBnqdFwa8Q17U4QXOm+arG2+Iwp/wSFSblOBRzlBepyTxUSHeyxxuv1Oj8KtktJ8QSQ+y53DaLNAlYzkHURiiglM35Ix58Z9xUylpBU3maxzDky0ovsp95ewMXti1dMXaGx8fMcF068apPYn6pSfXr5hphemmkbZE/Ruv2YpDu3c99khj1+zuxx/eu3py//cO/ejhibO7mK6ZS36z/wVxZ7eevzcn+XsTI84WHn7Ke8yLtnrhFQZmk/AWgvUI5qEVCLGvE7BWJP2aQUCF9SGhx0xqNj6zFWe8lF6vUs2QAyHn5Gl5QS6Rt/v7/cjvicqpX+nhIz0c0Z/So+f0sEMP9+phUL9Gj9r00/UIS6uk8FxIazbKbU6/XFKhVaqBm/Deff4MVs8o1pQg+MEtiixUw2OpipFAaTqGhKo6Nq8iq4V+w8kX3vx96c/+ayh3cIjdsW2ecxWz6e9e2DnNcWuiTcIc/h469+//WvrzT9s3Q7zZwt5r/vmC1MLS3usb7vnvX//oxuva1JqFoi2NvC3X8rYMEIcKpv3cWxx6koOwAuwKUCn4ay+wgMhtBq2cCGzxwK0eWOyBWR7IeSZ5kMRDe/we0oN/UxPI3XJWrn1dD/v0oLcZaLXPE2CEdtBOfBKbCHSdyACGBP4vjHAnCRjfcs0NCyUC/0qfHxE/jKFkZ4cFygnh1wEpLseCpKziZyIZkeB+/MOcMwqeR64t/YozOg0K3V2OB/X5ZKrOm2QZKg9a49mArc/ebE8G2/qmrnu6G8htvndtC1rN/nDImw76eN8/AHnzP45seSanxDYyXfpK2iL4248LE98KwEt+vki0ykIycg95mES7iUPECYL/PGwggFV47CZWk9Js5F9hBSdXyFkPR3s4hQcQSwRkXo8Xz5hbpDJaKvOxeilIPewBxTEF2qYA8nYFKDiv1CfXUHaTRf0m/0UveOBmz2YP8sjk6kiMEQ0m8OZicR4BjdeeO/2JIHzPB9LzxQvlBsL5s78TYHmimvfnxTPDY2D82IxksBF8ZNmKLIiGFK+xkX/VAZtSZOpoKf16glEFpaWBya+tmKAx6b3qjCfeoHfP/fC9QAc8G5f79T57jknEJh2Gefd7RhagP5x9c2XKojNqfEaLJzIpUR+fuxWyp0f60Ful2X9ZzlllZf+TNEljRAvxSuHGlXVYgEdeZ61DKzLQzPay6IQbtvEJLjpOQUQLe6yHrWibFe6yQioSYGyM1WJw6g16lnHSjHOtAQwMIWcYveUUCaQyjwKvh2BT6NHQPv4RS0ViatpgYV63glXk6ztf63H8NRWAd59hZE3FahiPR31+ZrjGbOWrWpZiKXcKTZbyFiX2TFImr3HNWpoYYa9C0lQImXQyvabMjthUZkYs/TJEydXx9jWNM9IaWbxzVs5tXxy4d+8vl9WtvYZLSs6HCkqJxyVQIo5sEQkRJ80I3Am/n7pn6v3TvQaK1ll6FiaCDYtfaP3uT/7r1uT1SaKqY7KIf2OSxBuFG5KJxMbokSg6GoUot9YDHZ4ZHkR5OE+av8iecDBYTqTcbqfTxicXp3AnV09RuL8oLEbMt4PdaCCEOThpiyYYGTDJoIcJ2xWk0elmOLwUocRLEdWejMGaH0WLnq2UYWXK0GKZfzVVExyxplBxnZhqVhqx8vHzQHIs/af41pCLpFGd2c42/6Jg99pzstJKRaOJ0VutfYMWvXWCHFYqWlUeU8/hiYtk5DqbVKa0uAZK5356DevTKMBmA4WGZqddhFyP0S212SQSdchV+PcLRTsrs+HZyw/4+qSLt2WceLBArzcfNyO7GhRq8BOhEKs202Zh+USl5t8WtYmmXSzDsAo5rVDwkSBppAxKFW3CRIbIoGZNMhejMrMKVYz11mz6jOTPZNtHzhSxOFDu02HMnVqjTpwrywSJRUvNGIB3Ms+oLpAZPNXty7FLPF1ColqCWoWgkT4IzNI1ua1M8HbXZRs8sTfKgkH2kTSSe+yTS8tHKzkCXfrBpdvJkIAFChBHCpE/A5wD+BDj4Q8CkoAf0O/QfyMUw81B8CKtUUK5zWUBpW7aTNO0mSEUbpcDSzvq76UgRbVT/dQaSqKmnBSiTDNo4Og0XaBJmmD0TpbPWc0sI6P0RgnnpYHVGHGreyT/yefDOMcs2453orP4BRYFq85kK4YTaX/Lj4kScg0VIlOfR1hi9dWoK+F3GCsPh0b6Xn7/halRz7SuW0p/8U6uk0/511oDrh5Y+uTRzjlYaen36XDdzW1NiaJTtbRst5H1016tF2fEq3j/+T5vKy/xXKH9HS8cZOFJFraw8L4NDtvg2/SzNFpFw0kT7JdDgxyWk2B/HcE+BJvRYwjNQrci1IUAORycgEfwneRtRoDUz+m0Xr725R8KO/9Jp1ZnVOqB8Dgfx+spWGmq/bxA7pQTZIY/zA5jwEC2qkdbU/5UiqBvwAr4Gsnvfy0kYEYm3P816//uR0q873xQ6hXs4eNv1HuFyDs+2MUd5NAWDt63w8t2/P078Hf+IiJvRdCF5iCEnE6PsN/RK33HD8s0t2uQXxNRbTfvNaO35PAdOZjllPKkC1y8XZIeb4Ty4e4k8pqCMQf/xS6/OaZUaeQ6PW4nI6+rbCL8mJ7OiuT9uWHqc8FQ53iPEi11Tmg/inyJRapit5qiEduLkvMRCncKOLFRMNZgpmCZwKlsuedpeVpmuveV0lfPbX1x8TVjLDey4OHizUefrxiw9F+7G9KuWObaEwtW3nPPB1UT/vWlW/vy5VxOzsf5Z4We2/6ChX8497gPu1EDH67QVnQcIR8CYftj5hoGKAaYowEIHPWBb1MM1sUAK8gNxciYRb1aA/2aQQ1q04Beg1MZki+1pVLWYqUtVqtOa7FK7HZdhPVnCIu4/lGJ9CNXkvkSfEvIdoeL54ufF4u1MlZCp6l2rFEV+6KEp9ViHUMdZCGf3bz1ywVWCbKKcl8ZQ8iskguCX/+44YaPlnIyUCukeY4NK6m62IT+1Y++Ken46sVDTOnDAbdJI8p+yWmllu6Fneg7j30Gyka1ypLJ+GlvS2eTL/E+b8e7eTueEfgMNxeSG6xwnIZjelARMqO7n4U2FvRsikUsi2GfiLaB1WZjQ2E6FAoLhB4uozEc9nChsDVlBrPZI9Hwlgp5GJubYUctJax/DQumwvoP1Ql6+fmjPh8f3GsYOIX8dvw8KAk1RJxnauk3b1mqN9w8diNmwdqNFR5Oyb+Npd9cth6V1oyDTDZTe+4oE3Hi1J2vGXqkt/P22V7IvpOC2bqlutt0ZB2Ro3Iol0sSWKMVFDIZm4zTyWT8QBJ2JYFOgiwJybhaoOkIxVmzk4gX4gNxMh5XRKM5u8dvUCdzOJ3ACLJRMw2X5cIpLK6BHacmURBnZ6Ikuqw6uflGztbKiiTZM2oPgcD1wUb7WALXiuWkt5dtUfqQt4XA5jrNlxjP5opgZ9lyONb/jo/1Dwq7BUOF/IMuOG6AkxI4ScLLJDzI1w5oBbmBRDo+TAfkOLty0Hj9nwC5NORwy/U6pSZkM4lZwYdZ8d/VSa6N+nT4w1pqEpyMcmpxAcVkHf3+K01qM01u9WgbJ1xX+q8V652n3vnAPvW2Lc/c2zXR/GjDbZtP7JjShhK6m7qmlXaVrhvsOQ0K3Z5FN82YendnD/zl/TV3Dw7ca8N63nde+rX0A+kNhJF/6zPE24XFJ/3wjB8e9MMqP8z3w7s+eNoH232w0HeXDzV5e7yoke1m0dtOWOaEuU643bHFgWbZocncY0ZzDLCcgjkU7NXBbi3Ml8MKGcyXwRMIQgiG+FI9HmdM75MbeXNa+bjGkBsLeuXSbCoS8VhzetKTkyrLTI2pYaD+fIH/G/+0eJU1vkr2TsgF2RDhwhCirFsll680LozSGtS19IPSX8+c/UXpo7W5+bO38aG+GZzrW37UM/Dtfzi6aOq13TN2vvfqHftK32qNRltbYrEW8qmvStE77h25ZdVbp9/aAui3NxceG1zxj2uPf/GDXYvX/OAhOLQh2toajTU3Y92uyuzawXtKkni3oH8wAW9KYaf0BSk6DuAUWCpf4h99UWFSHKWuleyTHJWQknSYYyNsJMLq+PxfR1mGcMyhtlFAyffp4GYdcLq0bkhH6hDn9YeJIBXkggPBoeDa4L7g0aAiGIyxjJ8yM1ZZJObXKRjZZaPUMsde8WyuKNy20TmqTSCKK2ZHyZKlFmFsWgvS5lN0gRVanJhy8tpBdan0Vqmr9LgiSzvUlOM5OiSfoISla6Yv2/OKNbCYY0A772OaXTfNu6p3AL31Ziz3UOkrGyg1Bvt8ZJrEBFRIYgtlr9+hKL0BP38Fle5WTegQudxkl/6JvEHYk6gn7irMvCsBCxLQEp8avyFO7sX6jfCS4W0DsmLZ8DsVcIMCmhW9igUK8nYEev5RNOEHtdGhVCfx1r/S4/aHotGsRS//OPurLMqSAo9bDYtbcfgcTqmK5z8aN6GUEeWLWB05yhsEVxsn7FnzMd4yq1Dpkd+unjpw8e61d3732YVzp5P7ty9YuEaCpk7oNs001SN1q6nLev21N0tQV3PPezt2o/bflh5O1835cXd8003XLlm08Ps33Z1onNngcWrsUllIk2ic18g5195R5l+STpZsIzqIXxVWYhZCtLJ1Tyva1gyHU++k0DEt7NfC4/zfmu9oUCAYjDyvPKI8pSSVQ2UO/Rukd0kfkpLS5m9p4VYtLNWCVt+uA50uHSlEUIx3Rpah+X/8Ph/Lppm1DGImCduowX0ZyESCDOtj/JX+mV/vd5r99W1qsqlezjj9sUSFpOkcX4uXG49UuXi8gHvBNZ004bkcxg2k4c/x9Ko4tjEJluo6CcY2XJmoyXNFWqdy2JR2wrSJU/UmibZu+cQJl5E37RnH8bRd5dGmE5Puao2mJaaOa1rsNlYf/9MX4xmdxlA+hf0P5Ka6OKLCqyCJ87GgnfjfhfW4t49XUiyNTXmsKWrO0+b87jzk/fwl70jdzz+nyUh7WzqTqdPr3CyL001bHc5GInQoshuTOHG5ECAiRIW4EBnKt2FqrPa6DJNuaNzMJ3OeSJJJy8q5ibjAosM5ilCrU5XqPZ/63sj3qNEKfnC0hi8z6+O6VJCWEP/Npy9jEYc1UjhXYXRoB4/8Chsu1T1fvSjvgX8tiV+J86GndLDnSiwQ5XXfFljQ8nWsEBcvXpklQvjNH39cpowgS89UtcTw+7evMGSNubCMmJsyGIx6PLp3uWmXy+33u59yH3CjyW7wu+vcyB3c4XrehVwund5vDCZpPR9RmCOBUwH0XAA2BnYE0OoA9AcGA6gtAPoAG0gFyIBGZBx5XSMnaplEcNfq/OdYlIU/DEEuzzDaPalMtS4I88wx1CEgqNlgnQ9s3xaoshyS4tMnuP2ooNjs0oje+oz2Ow+NtPYAzOpbdv9PBcbDW7/V2zABQSq4tDVWlRQrvXbxvvqmdOnn3Q2L2/Lo5yL54UVvKNYdqJ9aL/j2+3w+9Cgfk1NAFyyHktCjgh4C8q4HXe+4SFfSHk/ET5BvFqyci+Y4lyuRtCcTXEqhQKpkChEE/tzdKSWdSilTylCQs1jtZlpL2GHIftr+iZ2cgekeIDtK9kAoC3jbKKmiiZQs1B+EGlgu541H5HYro6UZs6q8G/yCAtYq8HYweZ24HYz3qfFmMAIFKJTj6aXERfcy60O7oJrOu/1nwufXiYyqn+LrUB6ili8BJvK6Z6vkjO7MVgyz3arAelBCxKpsD5ulpkoiIoilV5bfxzApmxpN5KOlY9Iea7Z0oHTzB/VGtzHmU5emqrYtHgrMob20KewxWOtafG8MRq3h4oPLyXV//bbB2aTytZC3Xvdij11rVkqDQXlvD9c3cWt//zZD8Br7F57m0sr1sLgai9DHwk7dvYW+FZ4NHvQ24HVizOuL/DCISwEggka9CUwmCx92lGpaqVQbKEq9TQ3r1bBMDWoSKS0mRk0xRpnfxvqVJANChsFns2UwlLASV4tEzuLEHleM2fJEPjA2JnhxTPBWY4iAgGkH9PHckenKOiOjoa1Pm2YrVArYLh3yaB27jUZNaPauKXTCcPEibvAZmQFk6fDUgc2WoxeM/EebRa9XTTNPYwQtt17p+0LtN5n4YWHwQPOxZvRkMzQ0b2lG76RhQxoU4Xlh1BtaEEJNbnjHAYccsMcBB7WwXAVBFdRP7iSZBG026/CegtYdT+i0WjbB0IkE052AhNXCMs8ziOAL8G6BzF5XIbNPxLVReUGYzrs5NWNldLxvjiIr2vmrPUpgL4bgMZ5VVho0Wi8DsYxdaBCBFblRm/5N5PWNDdL3KysOpdOWGJtVlTyqxdYco7VtH1WCe9RfZeSMjlGEq1l6+OuRPv4eaAIBhZJudc6GC6OycBVOzg1jxeFGexuNxJeFOF9z7PEf9qNtHv6F48PXZBIdx3iAAwgd5R+9U3ySQcSGYkdjZEzoeKwq+Ab4uOdzMTaZ087Y5A6FRCl3SCVKmVPWLu+XD8pJuVw/SK3Bm0jTKVTdRZLguoyhbUyYPy+nw2iwOWUO+WaZTC9hsJo3YlljKuCvJ8b1vEfOCKnzcHnWjZ38o9q+Ny7xcesbrx7xP14Qk5fRco4Wha988rHtEXF2fZUGSaU94n2Vfs032iJpMcdojdl32Hqo+fImica74OeVFsmtvXdXeiQSmcZL997d++NxLZJk67Pvi72mSo+klfh+Yd6dDRDJAJMBTQYslX5JKh2zJ+PpmCPhtLocCZvVZU869FhN3tvvgzYfn2azvhTm3yKsYHW52FiajqX5C5ZOJgL+mIqQ5fDZeY38/8NmezIZSFv1ZtacMpNmc0Ci8eeJWIBxeRnfqM2NFZsL0pvnLuC9r1rDF8dZfoy9r9RkkefERYLLjuDrmy3Nr9FHfGOTEf9h60HP1zZdfszbe0wKcnfvrTVtFz7tDl36SmYR9gUbiMnQUpi4pxO2d0KgE2Sdlk5UPwkOtEJjKxxqhGNZeCkL8ow1E8qQB6OwlTvOoXec0Ot82Yn4oDW5kfLGyy34poY43dAQb1Dnspl0NJLL8fm7l6K91EscGIycx0t5QyGvwgveHXxVSbXF9Pz5KxXdbfh4cjYizkZjsoA3xBwJnwqj58KwMbwjjFaHoT88GEZtYdCH2XAqTIYjRLOfc8sn4hBnNNLqXAOlVYuLCMDibXWhBzssBrsLY8bCf3chLwAohz8sAyfxe0FVFcKhuNU2BiaRw8QFYrf/CoS4/FNbnY54rqjgUeFaCmB99+pTM05kRWYZnZsE5o7sj4XHqXkIGisw7zk09N3SFwvjBcs6l4GqEfbA4wJxoPKvtnF6HmWtlfzIl/cbHb2lu4bcBiVaXavuIejgyB7j/WEKMQ+2FL6zay5snwsH+qGxv7sfbW0/3o4ULXCiCQ5lgM+2jntAzlm5EEfOccM2J5yywWs2+LbtWRu60Xa3DZ2g4Sb6HhopaTs9nyafkO+XowfkEJTDARlISJpE83pTHdFX+AAbwSMGryWdaS90pDo8HDulx+vt6WE7UnRHR6qrq+NYB6zogA6d9lQKXhEVc1AqNUOYWOjec8LTzlecCI8tFszAH8o3RiPIYbcHwPn4FFlnRxdzqhte64Yd3c93o3u7ob97sHtNN9nWDfputjvVTXb3ENP87RPkswWi5ExOjQmUUuMIlC73ogt53BziAwL2JaGpL8w/+M9+iHOQcbRKNXxpGJ2bE8LGlf1p9KX9/8Ww9HV+N06DVfbY18xa1mba3bddTVKm4oQ/rXW8q45lXN4VpZuuojEz6pOHaxxRwsel22W0MHdoIbqI2dBRSBzvgwN90NjX3YeemggPTARrR6gDHWyHE2GYE8Y50yErzO62RVvLQWhaVyvd1dXaZZo0saOQzUyalMmwURttd4QjUVs0lYquiML8KERtvU0LmlY1kU14jFin0IOeetcGr2Bpaz6dm16XIxR1c6djp8pwRCublSWiKeaDNOxIP58+kibvTUN/ejC9Jk22pUGfZtOpNJnOEL3+cFA+EzuTyeFST+qymdWUXitpaALWqBVmi3i0+FH28ugkupUQm/iU3yCKZJ7NFg3WPAbGjQ1T0r81SF1pKnkVf2msxKnqrPLq8Yq+fIp56vKgpYZy1FpUnmq2lb5Yw9Rbb3VR+nHBq3bWefUIJow/UVplGijdPOTWq9BNY+PYAoKQTJbcR0R4//m/hRcPO2CbA961wyt2WF5hXJxLbCWOE+T7SXglCbuT8G4CkolMtFn3lgZe1MCTGtiqgYAGaA1IRXBDRISCA9JNUDTn2EzGxdTXuZkGpqFBgPHRFpvValkq4PcaLd0WJIL4gE5okipJvh364RSQIPFHPHIbY6l73MW4ZQ15P42TPNyfGs6OfHKBd40zAoahDNgbAzQRdsxxPZ7DcIbztWiGKp5hFNEwHswQgTEbp7lRvAJZxTAI2zs5T1YyuQbBUPpdybqEe6GyivrLuokVuMK/C/iFuj1v6gD1wZKHxsEX/u36xtUoVl5RtQkwhRGujFuY2TayN8NNw/iffy51ST1C7jcZrIXdTZNhQxOsSG1Lofl8uE+eTKK5eshkhT1t/+QJdfUNAqShgfb5GhowmsGm98ElH/zBB7/ywQe+j3wIE7SiR3ww6Fvj2+gjm3zg87W35bKFbKHARmJ0JBJLxOOxxhgoYkDGZkWWRM5EyEkRQGn+PcKb3w15IpPNTWhLMLHH63KyyQVB7MAY8QfVvgrtJusvAyfOFEVKnGz790YufPI9YTF15ExO6G0Vc4OXH2N5jimU9rnUKEkSVaZyrBZgo1DCb4RetMO4neJctfSqcEBKPVcHZfTcc+cSvGktHvJZRXnLfGTR33/X5Zy59muhGv/5resb1qBJ5ZN2CTvnI/808saQ07dV7J/PuvSV5L/4O9lBTAVpoeNQ74leZGsFZStsa4GVLWBrPtR8oplUNsPLYXg3BIdDsCIEC0NY9K2JgZAeVDJiom1aMpGIxrpE0cJrGrBWYYQhmVRTexNqakqn4rFMjI/0Xr628PqDgYB/mx8a/aDwgz/tLXiHvPu8Eu+9EuiXDErWSEjen9rkqSDjfzwWlzXQloyojM50dXpZtaWzh//V61jicORzPgngr9oFYel/eOTCaZxbFsuX9EqHmxMEr/jbioFhw+eGhy975L9BCnHcUVZpPK8ojyj5r8vkEU9PPX1zzXmKm/OTH9T/jXKJO3fWnmi7cJTXZxrGqSdC6Wn+7t7P392VML3wjyuWHVqGQoth9rVwaBrc2bu9Fx3qgRMs3M/C7SwcdsNdbrjRDc3uXje6frGHW7LYu9jrFdBJga4ANAYgwPm+wKV1zAYSSZnCrMkBIQc4bEalznbDyi7o64KWLuiaPLlz/sw5c6KDi2KBRWBZBLFFi9jOiXRn58TOiS3ZxtMTYaKDySyBFfLF8s5A5PHBriEZuwi0i2CRfhY7C81a6J9OTCTqqXqunqyf4I8l9V6fylbBPNB+iXyU56z8I77qxWL76e+NZE+3t5dBmLUsZ8Xi1rIPiP0THJk/K1NjVYjQBHKW3DiOpfGkPHRZ7ES45zUjZzGlq3Is8eELycuP+LjZNHafbGVPcJy4qtyDlSaEz0jvZ442LL77u/fl2E6LwbV8Qtz7mSW+8QerApiQqeWvq6f0HvmXlhhb7yuYKd+SqQEPX5C+ptuccsbHCLA6pgBsmO1+YFP30xvWk9r6ZSO737/tscVsssFm1Mm0M/Lr0cU+X670zpE7MG2TvaE0tfSr50oP+R0hb6LJYtLJzTfWL63/Ar00sYmbP0attemCrZT/3sw3xV5BP/++B3mfy4O8cOxdQTOljFPcRcDL0Xej6MHonihqiU6NoncjwFcY2yMwNQL5CEQjiWCzjn/dZRqLJqgh8cOerzzsa3XA6kDXomhOJNwcx9JW/lW3ulxWpRWsmM5zE72PPk1L6YgmqpL4VgPgR31QeNTzGbnD6mKOMKcY9BzWItjBoCuoEbgJzjf64tfWEvjdrz78htrtRUwpU6x57asP/ehjf+Wnvkq2CuKjfiWooiRY+9CfKxWWBIhLItdq6UXhVW9+4RtAiv92fWATedstBsy1+te2LDvtrvHQRJGDWeLnz4whgsTZgmo/Cwol4S4n67cG3XQw6MZqw+Gg2uvhXE6f0+djDTRtMNB2O32APiassc3n06lNBlhngIJhwDBkIA2Ei3WzLpmVtjOnHPCaAwQBqHsd0O8YdKxxkG0O0DtYR8pBOpyEL2jQqikljGsP1B7DyGlx1a8S2Mfy4mKxkWJ57w9vTAhI8zGl/1iSW6HYF1JniX9Mbf96MlrLaosW8QX9O+xtdn1tCT+WxPb+G0vL51polfiedl36reQtaR8RJmYQHxVu7slCjxKOZeCYAlLpzuk9EX0n24k6Q3wMnJSZ0NFSH842ZVE215GRyZ0BlhC3Hu0OBW0zapp4k6hsigz/ZQOTWlonTLKplE65bOKBDDyZAb54CnXksp3plNpoou0KB//lIYT1HHKfZLOfnB8W9tyEXUDebJ9ns6cxWcL5YYr/kY+O586fzxY//dCY57Oi88XPsCh0lqr5WLHywQqxhyiRzD944EPlKUU9rnytICAkhR0AQS6e/Ft/o+QttaVl+wOOROlXrNSuthn8FvffxzRSBKwjfVdPTG5yK/KTf/K3/CbJiJ9rv/an2+A3JSfEvzvFQknsqQ1/XGyAX4786dG7ezm9RsNp9XUXf/a3/T6c/57m49kB/izVhJVYW+jdYN1mRXPoZTTaqt2lRQc0xzRogxrmKJYp0Fa+ekEHiGMEQo38bQFdowY0WrtaqbKaN1p2WJDF6jZZdAoVkrl5L+ETl9PtpwXq8GFh9ffTLF4sKNZkIyDQf/l4P/WZan8uOXBHUPNY6c63ZwXvQLNHfy7tKy1siD31F3jp4vzKzwi49GWpS6IUsGdPFeYqNKBUw3ESlEpUl1ML5N+qelpVX39EBarGo05wsqZwLCaIuVgshIkyIZNaT9TLLHZ/mAnIY8mMSWSvfR1rtOzD0CLMU4vBQ8KOPS6X8L/E21rdYfpsGMtXlWmMq9yFtdOw8forl3NEjJFgkShHJVi2duy9J9vm2qRemG3p9YjsET+wT8PCFe7NZQkWnbpMJHu29+j/Y+9LwKOosoXr3FtLV6/V+5beu9NJOkkn3VkhJMW+E5B9CaADRFCB4ALioOCoiCvOKOIyijoiOKMimyBPjfMYt98oLoPLI+ib5z5mdOY5OCqp/PdWdXcS1Dfz/e/97/+/7/+zdHdV171V99xzzj3n3LOMycqL4WCxvz+xxKRZyilaqqL4zXwNFhVuxQRuMvOYvGxdFq7LgM8MfzTCdUZYZ4QiI3gNLxreMWBm2LC6hoaQWOsQ9YZsTa1YWxsiZDtiECR32CFqz9iRZAcCz7oz4NkwNN4i8mp5tp7vwbBtIBSpV0Qudq4/fa+aXGMA4uS84igY/3GAZqFQcZSs4RoIb/p7kN2mPJv7SvlzHpLw2d8H8XcPqV9RmWEVKkPXkfWHLICyb1kI4hIUW+DtEDxpg+utYLcFihyOoqJD+Hk5SRZQl8tZ5ZtKi9y5Ii6Y6YIRLigm+ryTYSolmuosGY/TaxNa1NdsPWGgXj3SWwQQaGmKjUQ71JviAUskFEGRQ/g5eYbH5evzw5/88J4fXvHDY/5n/OgeP9zsh8v90Opf5F/lx81+oIw5TSs/Mcz7lV9WotcqobMSHq+EHZVwSyVMrVxcubESVybLBNbpOIR/x7R0vpnpzjyXm5X+1Yz+0MpabTSkB9IdNJV328AdUdX5sYO6VwxY5M6sy0lNRAOrutjVla0e5+aWJmzV5hZd19Dit2edo03+zHRra5G5eN675WzZsd1TSxdMHGkdr2etOn0sgvbPiVmy3vFfVvh857k2VlRehv5WwrljvYcvrVwxvnjIdxGbXeevZPJztpXMWQsE5HJdI1HhoDgNbgmerIYt1bBcekdCL+hB0OQ3ls1mzCZjTY3RqM5ifa2jvr52bD0U18OsehhVD8l6EOu99ai+NqzVywl5nE567bSypKOsLDmnDMQybxkqo1nsNtZCrXEhuhyhNKKJKTAS65sY0hC+DMG/huBYCB4PPRtCG0NbQztCuCMEU0OLSZ8efzJeU0smRtaXVTjNNCEkItrqc4w2EYNnq4Nu+BO5L5ubn47vzU9bR0chVLW/ak8uC9YPl0j83tS4f3gmC4oB2lpdJgWmDfHEJw6eLNv3pvRuo3vMguqyRCDGjc7ExSBr/2l2g6Lk5i7opHNn+N4MR1KVN2X8NgdZ63ZDFbzBjWYEJsasPkgmLaATRToHNf6Aw+8PUM/61TQjS+BgPlErG3AEriKys99ltvn9klc0hgPRWEzHI50K15NUz+qiSenU1ETH82mI+zFby3NFvVe0SrICNoP2qd98krd8whvDyE/27rKbZ06uLrXogDUuqbjGhir0IU4cNqypp/fjn28YkibrN89i7k7oGmZOcM4cvjaicewcJsL8Tq7ZFYQGO9QbZxvRSAMY9H59So99RJbdy8AOBvIhjAzP+yWLuchv9VutFA6jbA6HzXGNA+yOmAOxDvjQ8VcHes5x3IEOOGCz4yEH0hEpuNN2zIYkW5ggFztVB7qisJ/IwD6fJtcdIXCxMjaVOxC8o9CRjmW6O472Z/jtIIh1ZiYwcq5D86nq6CAXnJm+qpDVV0jmGAAa57T4wiyyeFJVTV6bSbIvWOUoFRPcq7OWz6oOptiyRLE/7sg2Li6pjldOgotHeot4V1Q5sW9cqabLDSM07mLHE5i9L496twh2Fb1QhC4tgs/8sM0Ia42bjWiZkYBxLAEk/kZP5duHdHCbDq7RwVodLNPBbDJ6mskvGApHVK+e5+WMlsDv2sj2CLokAu0RqIvA8zSd36PS0xK6QrpZulfCkitMs/r1s2iXwxPW79AjK62sAHqzyCFBpxNVJpuHIYFQ99GWNi2LH4UWBWRHwXg3MItfh/ajXqBJWrkQcsGeXzgHZaZrAeQaBL0zYcuOV67XAAhxAsDKQbClsIQqFZZVzLNy49zUlhRal4LRKXjCCw96YZsXrvPAHM+5nnUefMgNwn2Wxy1oo2UrrRwqEsGxojJdlQNgusrpqKpyrq2CpVUwqwrGV0GyCqqcTwfgsQDk9dtAzMnQPQ9URaGnjyT8JsQ5bW6/BjHK6I5KOWidyCGXinuDwJXP7NdBM4nlQNbWAbkws+JkzuV+oKTxgzn9XAclgLE2jsUuuzswMXVdeOpAKOpFKZwZ4rGrcOy9p6Z4uI632s0mb6ziqsAFIFGAFhf7Ew5Ol2xakMzGKydSPUsmNP1ndgLNTQWr5TnjKuFwMfw6BnfG4HAUHonCXVG4MQrLo5dGUV0ADqm5Zq81bTehX6lo+jMdzNQt1V2swwcQ4OfQcYQ8F1GnheDaGCyLAUv/ojEK9GLMOjA7Pwr/EoV/igKKBgUGXsWwH8MODBZ8M74XYyzQSy2raDGheLw0HAqWBcvK6LkZFqvDYrG6XS7rDCuMscKF9HWWdRnRkg16C45CzBNmo6WLkzAtCXISqpOA2aQjGU/iZLI86LW6Up6Jnus9v/Yc8XC03il5VDKx+8vKLQaNCLroNugiKlaoWReocZumuaWE0UWLfR+lu54aCxmwaKlLVkfvcfLVGnVLizTr0CJiVS7t0SIuFnV87wcoz6H7n5HYoMxZ2Tw/qsva1T0pC2i+hn/mxpx1Q7xa+eR3XINX1M83ITDqitgPuYjRZTTrKuNFn/2qttQSGmoxjko3shMs7Lw7hfrowxYol6IwrMJhEDiwWDCrc3oC9/GAlVvDVezrOJSgvGoTSuE7CH8vZr6WJxJyWuvd7EW1Hjjghp1uuM0NNK8bWqLmbE+6691j3bhBnCOeK+LDAqwX4FwBxgtzBdQgQLEXYkzA6/YKHq+Hzp6RBnUKXp3NJRn19MRQly4WYBIes1F6zPqMFd1jhSusN1vRSiu0WhdZUbMVQta0FVmtNvdfdfCRDt4kjFCdNjprB1x60csLGiVS9bxFtWiQT+kccOm0aRp6d6+mimtzYmv0aMFCTAf0M7DchOQ0bgPEBurb9jMV8ztEW80la1zJv/lYl7nZHPxNQs+ir12ly5sTvOQTqoeyzrCvZtoTF8G9ytnKtkWsq2TZKzMscLvSfNl5st+s1/uNxnIKcx2k0TUE5tXMv8mZCSHY7YZr3dvdqB3B2wgaEVQHIRYERxB8RN3EUMmURYMBT2h6GMIuj4tCcoKaom+8BzzRZ0S4R3xURDcTxm+Olj1TDjeV31P+aDleVX5FOcrXXC+vZKpC/qEeKPWAnzQLBINhzTmL8jnJKPFXRmF1FD6IfhVFtIwThTGB0gnK67J0pSCgUqtgqEyvI5Njf1JXDu07Mh61oK0GZRWw6oLckdepcmmBXFmNvWEN2HT/355jeBTYFNTomnvOvvy6cdZg0u3S02IRiZKGQJQXrFkxzu+JGHylcjAbEFhfaUZmualvXX3T3UGrO+l0A+cubUzChvHWCtZV3rBJeSczu3R62mEQTTpTqp7p6wMTjiE3d56N139M87RDMY7he9TjP6jHe/FB9BY9NsxRj28hxwfV47nq8VP412gXPRb+ma710M1a0d3cVsbEXCevOG78yHjKiA8Y1QxyO434JRHuEHeLh0W8QlwvoqHiRHG+iPWiTywT8Usc3MHt5g5zeAW3nkNDuYncfA7rOR9XxuEgj1yoGOGhHILj6CN0CmFWz7QKuJXVtxoYagXpgXTPyU6yvqxZ2LZQlX5yL2oxxNqM6lJRm3Ghu1dOy44dUzNtJfvatFVjxmZrxoxeOfjZ75bXckbIPf6DxgNGdJHxKuOtRjzaONO41IjrjCAY3cakEft+p4NtOpqMAdMVANXoRulm6DCno8X/cHAut5y7lMNDOPBypRzScVAsghdKAQ/VA7wDn8I3gE1kFGQsJqGV/+GBaKNZqMl0a0BDHWdUdThDd09dtWpqduy4DGtdPXXaytFjs5lxmtz1P1ADeoDoVjGmU17wpBnuMO82o/Xm68zoPLVi/HbDLsMhA77MAOcbaPn4CQZoNECZAa41wFzDcsOlBuzAcCsGJ4I9drjPDhvtW+3I/owfHqVK7b1ECpWc4KTixBOyCUw0xxSlRqKMOHiBoDkrirzFG/IiryXCcLymymppE9QQvf4Uo209Jzu6Kcci/2TkbR1tA1hSjmhwLBfnWfODcZ7ogSnTrp01f6koXjFO/ukwOwaBI01sHl4M+eLVw2edxz53/TlLrcrvYRGcM+eqeyO8YA4EXEZntCzqKOpQYfYHArOX1bp218mB7QFYZoOZNnDb4BoLGGgkyx4GM7zV6aJs56Db43C7PT465nItA6WWfxJbaS5KeN/6JWXeHrfHabe7LWyIRawpxLjcgwBBIzqpn5A60HxQJ+XPBWGpsI2Yr4OjyphkbMXqOcIhXnbb3OVWFzfsypnVV4r6pQtmb62r+fX0K7l03O8sc1g9ohC5d0Hb1aDcBynHnYvmz1yp1WXYxhxhX2JvJfTec8bxFyo8jjI3sb9kf8vwzDA5iDmWK1VTtrLAM3wpAgcCBvGIY4iYwaQ7aUKwTvCmuzZ7VCbozX2orkrEaLrWLPvLecoKZeVseL36JnzP6XPYmkH3aJEJiDAq5VgHkfF4YKBUTXrChDmGxywHiNwkS+9DbuL7/l3Ue4jA/lIpq1YqZ8PPYRv72+9eZmtOn4PvoeNBAiujldwNZBJdhxmMXzhI7gGAGRqaRciO6I8xaxatbG9nZZhE+NsdbAz9K7ee8Lsqld+dy0bRXnqs71Ph84CyAPR9u0h/1oM411eadtWldQX69nZyySRqB5yrfAan+1aQa537CcAQHMb7yUGaJhmjpnFOiNTD6UTvlYltGzeS6/uUCTCu7wFySYNcvB12wSHAWwDOhXVAwH4vegw9g/BNCBahVegKAjas3pvcmrCJfCQwgQeMiynvvkf6mkv6PEXeW/J9Ui+ZJwBfA6rPDAKUQ/BNDExlFjOryVU/0CdHVERoUd6JLm9THoK52l7F2fQF30daCEztPoHn2UNw0X7CrIEhH/Zijogpt+zldIi8PU6uoQGYRI/vIXxAoi80xCeWxLH6LGLmeedxXfO8+L6urtOLNBsqZNGbuf6L9tFOj8BFNAdpvjMydYVO1A5oYzo/XzNL4CD8G+Hpv5DX/HetRxZDyNBqWGRgDUy67R9fmOBgfmGCeP/CNHAMD8pX/B9Zlyx8iG/lF/Es/8MDGrxAJQYtUHAwv0AtOWN92snsJTirkAl0PsFwhIMQzkqQrZOiW/fLhGdEarO1WWcWYeWBy9ov29v+4YffaycAzwosobx8O5XunLHaWG0EYdIK2uD2Dz9sH9jOwARlo0EPHCvoBD0Cyrm6umlz9a3QQe7mpBPaT+LCC9vXrNHk1ZHofni7QMcMpWPUT8c0AAfdX9a7tQzevu02bawYriOyko3xEborMhmtep2PsTkY1ufRW40mm7WTPca+z2LWQ7nHicxxomtJz1F9K/syUbEzNGwb+gO0c4Xz3Hk3PXgqNXLCuHhoktdVrEvYY/q4aaovMn0uKhtRnrHEVzSdZbOV2aSAR6gvPy9hnKLRFId5fJh7ksDjJrnuEz2M1cEnAnzNwyc8fMzCxwAfM2DQY4HhaSwTKzCcSBi/SBiFngaGAQ+H8IuygREcDCPwhHAwPbazooNlRT3D8oJI5hT0ImGv2ROZTqqMEDm5M7e72pnzZbQwHRZLR8GzvqMNhCQRhJP1RL8S8OHF3367+Lvv1Fe8LP+JvKp852GoQp8S3b2EycAseeOhGNwR2x1Da8MwKwzuMBwKw3Vh2OK4w4FKHA0O9KID1jm2O3Y58BjVSTlJxsDDLH4Zj65iYSl7MYtmsXB1GHBJKjk0iZLJSIor58qcGa48HLGFdA5nJmKzR2y7bXCtbbsNNdkA5SoCRWy2Q/gluaqcc5RzfEjHlR8rh/KMz+v0byoCuWhq0WKaipJWnOI4Xakz4xRCupBOR8UHb8bpyDiPOd93funE5BYcJEv8Tm+oyE/1EUt5Jm3TaeWGZRNrYtKqoTnT0k2Beqy7M5OlLPp7mWq1NEk0NcRzRBVps+RCGqhOTy6hORALOW2Jes4sagPNMlNgUDkNnQpfbpdQkLfyiZSyQizq9tPMpjTIEifpFaqS/qkQJmrqX9x6g62opDVlsxh15gWNQkAXFL4VrBNNJS+7OYyFNN9jGW7krHVlFp6d4EIGa0r5zVVDS4YVJaOBMr9jE9xVY+M4l2uB8hEUR2wiK7l6L2xrs0lDa/P22DJ4hMhrHuaaA3pRZBCi0BxpsTksFpvbbXvIBrwNPrKdsqHlNphhgzE2sFn0z2pbjntEvImmolwsrhbxgGSUiLMYiYx20Glzezw0s0SGmgYHllPNFQlQDSH9bhw0UvUMb+38dlktPNJlcejNkYht8eRa+wOOtC7K3dRbV2N2GrxZ++Ya9wiUGW2IcG51XLNQGQqzs5lKOCT3PeiBzR6Y4zrXtd21y8Wuc17rRLPJmk13itm1zEMM2h2GOwmah2FCGN4Jfxr+JozvCO0OoetCMD5Et8BKQ5eGUDgULdLTPeZLdFjH6ysHJdiLEP0b5d1kRFoIEol6oZmfwiPK/tM8HvoM/yqPeEsUoi7HFc6bnWilE1qdi5yo2QkWogiEXODa4+50I7egC4shzvsKwL3wGPWJnQKQhhZAQQALwBfQB+gkwM3kq1cBXw6qj80qwM306xC5FANbSeMuW4txMaWA8c+6YKtrh2uPC29ywWLXahca4SLqf5ULWV3AuOB915cu9BqtrEsv6nSxHS6QXbTCLq6mF0iusAu7vE6zJnvTHZm8jVz9aWk785zqqNPR3aZttqmB+nSJy5xY2JahrjrqWautkej8qrNO3oySt3ASWYRo9FpGt4KRnQg4rlxGcTQ4n3g44eJXTEv/dEjtuIp6u9FvcidcwobSIXrrinBlqtlhESNFBp+VnX3ozjGJ7LUTxlSmHIL/tw9VlbqdiQ0jQsNKEhgZDUXaejMPpdA97BxmKIyS571dCy/VwrVl8HIpzCmB2T4Y4wPBV+9Ds/QH9WisHur0IOjd+qQe19YY6kvKUt76ktK6+pJ6X8or+vU1BtH/K3G/iA6XwDclcKQEHikBsaS+hPK7Er/o8PtFvyEeTtmut4L1cD0sqIeJ9fBNPTTUA65PMdU13pSXUuYwQ43DUMMzR6iW+YkBXa4qn6hFlZewIb0nBVWp1an3UzhVPySVrqqqqRZ1rGVIaEjrEDyEYoKxpDjqD7psVoPJm7PLdJP1UTqW6erKtLSRl84MJVcrdc3teKVb5XYdL2c0s0zeNtnR4XmlLSO9nLE25lYjdeXROOJRGuYFeds+1UUHbJPkTNJ55TOZs1YXbNUDbGaaYoruEa1Ok7lIn5paLdlN1rDHWTwk7Ik4TMm2xnhsSIXDKel8ozPmEt8kCO4okoyeGnOiKtHAlrp1Fk5/3SsjzP4Kw7hKX7Hn8fvTwdpKu/n8KaE7xyFXUTDsnTvVFS4r6K7vEl5YzvxcTm4vBW9paSk6YIXbrQ9Z0WYz6Av6q+RniqCoyKFujR6MxR2xWLyYTk9ckuLxIPVko5b/WDDusNmCVHFNs60szcbO+INFKtC7ifr6sqa+qjkQX24blJRIXVJ+UIetG6DC5uPkqAtsM2EPBX32XaLPptyOnDo7yuTUx4S/6PwGh9dUN1CzdbnsZk2x/bLS4BBY5HQC4mLpfyrouAQu24igsJ7IORzjkfWIE6hSgzgiMlLFpk06SR4xErNGiMC4/m7lEHzABe8e1E5gwrKZtBNpQxYhEGhbmmVIbd7dmW9PNEe1h3F34+N3w7j/ZB/oZvL3n+xDfZTvwYBoYwwR4jSxOZ2HQSloLZUi0upuLqjC4BzSbjxeTdrZD3ICS+6ba9MlvUKbWLPWCBqveBfCFrz69J8GtRGYIiIcijwtmsIgDhUetruTNoaINZZrvnYhaQ9blLV4tbJW9Zl5muipx/uuIQrBJDm9nIcJ/DweeflSvpHHaznYz8HV3G3cgxxRGkjPwJM1C3G8BYeIGkyko85ueptuyp6l7gHlpIjuirPuBBxXXtw20bkbWtYrR6HppZdUWfJR3IO3cuNVHTYpiwywHEZElT1CxHuW6Jr7H9fcrYicTxhOd+ZoTtanejveSvV21EJfufEbN54gGjy1F1yMH2eXcOfbeMNsdVy9ytVwVd9NZFxR2dz/7DxLwdPd3TnoqTlMn7Yerlr/i/Weh3+zRvkaxP371X4U0s/V+X7IyIHhCSw40h0Zvjb6LknriuozSSFmz8LV3t887Fn/C+Xq/ftB1GgjroyBir4urR+eJYIpxQv1oZj+LqhiRbALErUJp+CGCu1BlDHac9F+akg/w9R+iG6FWGqsIbOOgNF6aezuyvfB1dYnazkYpnxNn0LpXK8+FIU/InO+qe9F1UfOJxuZViPfasOtTrHVQpQrTevsIVAZkJ9CjXjTAm/rYNPKs6auWjntrJVjxtRQfTM79tRZK6nOecFZNWOo2jlWG/NtzAvwHqKZhF2yOAcAyNyqpJDTH9sS1GryXlg53v0CzNHsGw7mBTQBRVXcqJK96zhYR6R4djFP9CAyylWUpSABOAp8NaUuzT3WlTOZJMg00qlEEyInjvwt+u6RF2CeshPmkX4jpN8b1WcRmHLZNZuD2aRffpEAhNgQQ9CbLXR6souCMtenCDE7zTmEblReD18gK8cjK1BY2QVz6L/md3a+sgF6+q4i0CRPzDNGk93kpumg0uRuJrdupMVpZEc6mXTvUelED92/pYkKqTBDYOwa4BYQsxWkFPgjOiedbr14brLUY7CGdftLo64Vs2Pj3D/dJYemDotbZwA2iXLt9RRmffAKuoc7T53P9D+RJ7qIoIcRLpLFfAlVyxF8C+NkML7lcRHnSKuth5YxGpSEZMBndE8+X9bxoaVqzpFGjs/lxeqF0qFDaWIRomDdSwj2NDeJ8C3bQQ5TcZKQroqEOf2e8J3Tp9qhjf3wQ2qdo/rwLaTNn/JtyPVocBvVpPCn9lOkDfNhO8EjvbIA2vt2keutBxBDLmYJDuUvJ6zUmYV25YH2U9T+9yGZjy/oh9z1HGBONa0VrqfmBpikPHCqXVnQ/iGdv53KArS9702CGRECPfwCgR7CL+wjxAWH8YukG2qFyRGFej/SB9rea74Tnr6T3GrdyZMaHvyK9LON9MMx3sNqD+RZ1R7I8/bQ+xfao22kNZqjNtba7iGfPyZig8g0yRGqOKBlcAmgWTqYBaADThR4hHmO5YDXqTTU3UWTmqS7jxFUfYV81ORhLuKO4Vp7VojAx8r4nQtfeGHhTnji8X8Hvxn8/07u4+XeYM4RIrR66WFy+KUsSo4aLEv2GnwINsjmVmYRwaiNemMNg3eiI7CKIJiTIYPv7WE2pFNtnp4UGUQKZ+2xj99bERMiyl71+e8n/f5R7XeYbMaS6KjhCbnSfhmtX7yIrBi0X8zsBNovJv2iM/ptS2HCP4fGVrzHvQFTaL93smnYS3CbZ8bKqWUYRuOZGLlwMa7DeB2CIwiuQ3eihxHu582YsHkgCKXyh37mnF+aCJPmKN/Z69ytPOuH+m1s+qWXoImB3q+4V5mL+eOEiiYdsIVFb435UN/7sihaalBYtNfAITxXLpJGWkQQRcdIbJAN5pq0ocWADMZGgwEaySwTwYysiqljPZl0W+8HFFKpFAyg6+wAelccYeFAadR+/oLQOHcI/aQyT+9k7NgkDK+7PkfrFA5b2KOI40ZRXqrawoj6rS2TdJEsGMO4WO9DcW4UXRMZUL7iDmI3rydtzPsJacZANZ1pRBDB7u+62Rh3cEaurjc7B0W4yxkTlVsYk05kZxpMRFHXPJ67qNySt4sls6oeFak7a8nqNUPSRNvduftG7vJLWs9eOPmybds03r+GXQbjuCbCk1yEptCfyQRi9OfHRe2Jz2A8MK6lPCU3V1Q0s6+Vt8ipiuZm6sv9KrsUiWofbiaa78WG/rzXaMGHyJuT9qamk9BIc2BSwIGsTKS9D6usHKb8sqWC3qeymT1G71PZ3FxZ0Uzu19JMYbCOe515mOCwn1kqN1llyVljtbKsfpJLdlHEtbgWuVCL617XY65XXe+5+lx8KzlzBfnIunyljA50Omy0lNrt7JPoUyI6zrg6TdCgp1EtpUuQvK1jTYrxeaTJBEsa0wTd7WZaP1pLgCbwKmaoUjm1AI0ZHjFFPCM8EeeERhEZsb64WjIubJric+gt/OTq4vio8b4hE4JCTB9rLK1PBuMZbf30s3a4jbtRhZlfNhXWdkur2L/neQawBi3ut61snbz6gqlTL5DH1taMn5DNjmePTVm1evLUCy6YWjtufE12/Hg6N71sFC3n1qvraUQ2c3xuGSWLKMtQvb+wjtJltLCILi8sotz6AYsoMCKbJviXo/O5/HIeTeChXw79FbefQ1QSRYPkUO1WPyyCipoIiiJ5EZQ7ryCDAnMzKzOnBu9PkbOof3/KTmTmU9r2FIVriHyYo14vMDFtlUAMj1+QRSKos8AKtGnnybYCMpLmmO5LzWlvf13rRtmvLoCobwXrgB3cSrWvCtnTzq5lUTuzlojuLNE0MKKwxILaXyelvW4KRq1oWE7AgR05AYf0pEk4tF+VhnkPmXsvk9xr9DKESPbxDqdI3g9iaabb61Q77dFIuvfkGUnI3IMIHM7OE2XnYEp/JEeiC/opvp9/GFT+ATwHHJ6pV1GuM88/YqphRtPVI2pfwdrpS1e9xc7Ztu3iqWer8zIVH4SL1RymoX02phk9iQ4QyrrogNnwBWMjokv2c0j3fvCRaqbPR2gVCiPAxffw7rAwpLRi6OyJq7hJo9vsFlfK6iqTx1acv6C1jPRfRvpvJf07SP8s1yzS/onAdMDCsV/Q/j+n+Se0/h2CZv7P++KonKqVdOyYmI7znhC5T+UQ9mvacThSWxJ3mF0pyV0qj6HjuAj/GhaR+5gIFRp5jsPMER3Hf2Ekt/iA3qIro9VqooMQcmFksOiOyqIlwfiYn3Dmphmj0uM8GzZOrBuhwuUTfBCZ/tefG5n+sedWOpUJjKjuW/bL7PmtSRUH7XTnt7DRqa4zDygT+j7PtyFiNWUEg9oIhPQdAzcyaZsFRG/bpe0tEZJmkMCpUg3dHCJtrLmNofZTVE67sH3NGW0I1RHxjO6TqW26OtU2RNwk0iAh21PKqxfCpDXa2raeMOTz+Ws1eZCl9xogD2oGifNv630A/YV9Ehpz+0iPcEm4nq9mrIzjCaLEGyy0AHhL18uQfrlbq8NWq1rjC2kp4fqT3kzCZg67Er6i9BDu2S3WBLZYabElf8pvH06ev4fA6TdE7zIxd8mX/B/ye0n/3V1FPGhXcUZ+U1GZMGBXcfBckLnmB+0p0rnI7SmqO4pU0P6Q+d688yzVvgbvKTpze4rqjuIzdEOxv426nygQ5Zmhm4k6QV/YT+wii0CnhgD5/URtN5GggbabSO7d26t8xuz4D/wCaB6pHXm3AHLfRcoY5iiziXDTjOylZbi9bofX6/a6rYLJzXjdekcccbmahpTLDQhdrq6qF/ojjgcVdbQfjY295NIbBicMmLxp7V/OXTEwEUDDOjAQ3H2T6Pub1Geok/3WPbTyIK0jHBJEhyCKgl70GC399SlOdBZ8ffKhDXl7IC2iNbjaBGxSywEWb5/2/bISM29Zp5yaP6RQSILaWE7PVJ7uDfddaxMMhxQzo8obSr1yD7O6b60qb0S+L6M97hSZdL+I5v4REW11S0WFLFekhyk75PIKuaUi3XyqooWebE6Xy+o7uddOwpsSP2C3oLJNul+0cf+IaJOgZotVU6et6jdbTFtFkXrltLzZApQ7lVF9nX17GQvj389yeoF6VezTc3Qr8GXCYnu7JLpFLGg8trYmdxt54aRzHfeObkqmmh9b2CqH/Q1TXcP9xdl6FeevV24iLCfI2JlyWZJsVqtF4JmZJp5tFETLIbzrcclGSKD3pJpxsYcmRUvTnDNuzRZeX6jVlRVcqGFie/0sYyZelyhfvnJoxWWdo9ItrojRW5SdjB6d5Ff5XYMynXmBaSJQIvQi6lg3Y2Hdoo43MGpoh7ocS69kKI6aoVCJjfAyLc6sBV6YOHPhlFRWuGjOhKAF1YaTLQtnNDWP2TR0ki8wL+0uMjSPLYs1NNWRew1VFvTdr/rlOFU56kBOjkrnxCgqAy3Mu+YQGvyW0PLneV1bIFIUMBzRlKndgGrKKoPKY4ud8AFqQPj8TmXEnegvyoKTJ2kZJ6VcOcg80fczxsWUyFbGxdusRpPVZbJaeFbnsKhGnKx0slOVQKXuRip75GCp7etnyZC1lycqq2fPq62dP7u6cvKKc8nfhrkNTaNGNTXMvYj80Lm7nODctv96+6hbE063fd88SmD0MVkn+vL3/Id1Xrp5iKjfyI8pvjin+Ob1XmWCpvcqs8mcbO27kqxLAdmc1/0sYkhEIh1CQQEcLB9uHSQV9qt/lM8uYOpIf5RfW/KyoEUf0iMqELb1S4T2ARJh3QCBUFmQEwhBMSobmBtV25osx5x2Cza5dWSxMRbsa0a7k877SPdAK1tnj7VRNad2n6DZnrqsNO+m+0dsbdd/z9TmXv7DpjbyPHqyhjzyd9aQR/rXkN5EH9Fu1evP0ME5InbAOKqDfzaD8La0ck6uX2rNJys2D2yMx7FFVASjXpuk1dFusq646b4D+X+k90p0Of3/bIbytxnqsymoFK7AVf8VsIIfs0tu+BFg4aozoQXKh2gFXIs++1FYUZMFXKva8z9TTRakjRutQIv+Thu0KPFd94A238JdsBET9sNUy4bn4S34mNa5x4g6yRjJgkkgqJ7ImZ4z2c2slK8rLkISYGPvkeFoNF6oDJsP/6z1eUvfv8K/cTeRPktkpwBAfQ41l0zqf6fu3Ld00uqYXZv7u4oB/FsvPwf1cTd9O517hBkk8/3f6BcnDPKLm5F3izs1wF37TJ79d+yj9px99PNB5lGkPKKu3b9V8dv5BOFTLAiISvy0lI/GDAha49qYM6FcC+vmHSXqxTrlD0ePEhgWKfczu1V+Xyt7dXogUq7FrLPrBAYEndNuNerAjI2E75/sfE7qppm3u0+qHPekFhOgsRneGdMSzMfU4j/ZzO7J1tZsJNgajGSnSpP9t1wSj6+9RflkRHmytjZZPuKuOXPI+vYhG4R7ubcJL/tIXvOBCMdFuF18XkTnilAngiAmRfSZAIeFF4V3BLxd2CWgUqFRQB4BPsPwIn4Ho+34EEbtGBox6HAJRh/S+lvHAVGXUFQMdYDcoHl/9bt+/Yd+X5Gc31eerHPuXwxIECZ4mvMCayu4gbV9zw/MMnDf/XtxQv0+YXDvgk2b8n/s+gEHqo60lMCmgg8SWalODg8xTjCi3cbDxheN+FLDFsMdBqxniEZiEqhlzMKQqT7RRub6ue4Tz+UWwg6qwlPZuFaTpOqh4txlz5E/7ihfa7u67hbTPLbefU31raIma37Fvojd3Gv/IY/sVPe+cjxSs3Gqds4NKpeEvi9ZJzSqthe3rC/ot0SBLiirqitvI9VwyaVz1Rw55MP2fJuCfjuwDbVvwXbl3dgKbmXeVxf67mBHIx836X8nP0aeH+HH3KTv8eP/JtsH7pvJxlAZt57QDJGimdp9s43gIrrAAclstJipUWo/bzJ7qVVqnx1biGTddUxVEbpP9khqKSG11nu/EJ8k0BUGGnTLmitU7aD5VuXdaPuW5sryFtWoe1NFM7VXNT+j7IbZn1cOaymvaB6m8fO/ET78bt+t5ImissRYdAaBZZBFsJhCJkTd/F5WA/up4xkZPqaWWKoxCbnAyWHDl4Ax3V4hAkp6w8rq4rZ48v77Q4aEmc7zAvZFNIUf/g/JtJCTadEUTahlX1SFWorfvR7lHGj9R2QALoff0Prdi2w9/c8JAUjpJPL4N6o8XuDWqp3yiYKZMj3ASolzVkpBNVJSIV0zUvbr3DmbCTvQZqLaZiJ0g05ZQD1+tX0aA/JzW5gAc1y+6+0i4HzwtgvusMO1dlhuv9SOGuzj7HPs+C0enC54ywU+IroG9CJcKm4R7xDfET8VvxH5FSI0iuPFuSIWBa9QqlUgK3ZjwQuXeK/xbvMe937kPeXll3qhzjvGO8uLvW7eJYi8R2ez6ngXfOQ65UIur8OvIyfhU/4bHom8ycqO9HvcppEBB90w6Hklc4Lmo25s63glo6aB6tA0BbX2YIdmBtGWjrYOKPjKahRIeGPxQDIkXFKlQy+lw9rxtfPqq+xuR44YG0fUzmuYlMxRY/HizJKIIKokGT87s7T6ekIrrxIeMZXvJLQSIzyhTZYiIT+OeSWbAxs9KWOMeZpo1AITJ68ppgT9WTZUSqGI3yY5Rvr11K7LxvyRkR6JSR/tfbPzeI+kcQ/pOF303+w93iUd72cijoHxcD8i4A24BnYWO7yRTFVs+q4f4TLKH/NX8BdUeE2ZSKzqyTP4jvLz3BcqjvfdSMY7g59Od6qZlfKQilQSJ9JFwTCOe9KJuNFid2K3ieV1ZD13m4ypimQwHC8aWREemeznlSONbDpJo2CO9ua5pdSjTqnmQnGCDpfm2pfe7P/84zwU/xhvPetHRp38kfP89DPH/s33VQhCW7yygtDW84zIlMk2gduIZcRs1Im8jqWMQ8ekuxsbT3ZKlGf4ujp93T5q23IKRDZK1juztVeeuvLKU588etlljz522WX9tPqm5hPCA8cS8VQGdiNhPL7uTp+2SlFNUDOu1V/Wftmjj546dSXDeHpDZFLe554ldC4SGdWp1gmtYGqZYcxoZiIzjZnLnM0sZzqYS5lNzBbmFuYO5pfMfcxDcJa8W9jB37OD/E4ec/+dvxp/94Pj7rxk/eWZK69ZsfLn22Zdd1PdkCGZs2atJL+XZBbOMy87x+dyVdrMI5qjQTP5La7MZNaUTWP0xsl4KhiLy9Zcor/L+Mu7yO+4qQ/uOHfJ1htGyddeddVF229dvODWG8jvTy8Kx89fvXrdjDmSY46nqKFpDvmtWXdReclFF22sgnHCRFYcg2lJqBqmSqpCVRt/+tCUHfdPvoegChELOk92n2wjf+pnAlyaD/hYl+pTmk5LXeSjdkRWIzU5HDnZf0L9/mSndlotGtBNuiN9dkqkN9rVgH7UNm92EezL9ZPvJNeP2pX6FCf6e8x7Pqh6IWHJiVx+jWTu3Z57d+feC/k3zjjWfC5ybg5/59ozjxNn3Ct/7wTdyIrQZ6PmdfT+kvdgZO+zylMwErUsWaLcWlVTU6W+fJ2tzlbH6SelPkN+HslWV2fRWfT19PXvLYGR7OXKU+8tOW2lX6Kr6ett1dlsde8jVTWZTJQew3P0VVlAX7+mDW9Vj3++ZAkO0jvS+y55j738vSVLlpy+HEZuI5ekyb/yFunnPdrB7eTDLHKm9zLyghF51m9blryHfl9dWdc7lpy6raqqBoVzVysC+fAJbf9OTVVNJfmwHkaevnwJedb3qOyXZa3QxG3/x/2tmjR/K/b6vL8VMOeSPpJqvGux7BpjBGrYrzf+eDhqx+DIU0hSb6vvRZ6ivoPsHPiC95B+vUxqLwNmKlo5eM5hJR+ecGMO9DNpxF0PZSY96hrXe+ZGHFkHBm7Ef6FZYerOWrrqwsb0fVSaoruA7F+2bVs75eyFkx+mElZ5i6zysZ3KGGYx+WRgJsrlBqTjWLKmi9TQk9YTXYUVeL0o6AwcImoNsAyWcBhjzAv6vH5CWTRVUbKdmfwx0QMHKCCLB6gcyv1n6B9Etx7Td6rfpw79hz51WPOp05/pUkf6+Zj08+U/4lOHtTmWznSpI3KXj8DikNqHiWmS/aJBLxSsc4LBqDcJok4AzCGBSb9JOpMKPR/v6s4bCOk97JoPoQnUWx3KeRJ+mLul6lH4SuG+Z+DWeA48XAnXwP14zPaZoXDJldMy4wox2uMy+RjtV9m96GJuLqNnTPsYonpqphN1x1LgNWxBF1dHI5nq6HSOj1YBZCPRam19O6jMZ7J9/8x4mMVylUuwYruDk1nWw2xEDrso6/UW80aj3YgEortyetFsdXkYxiKbN95sBzsRdH0nfLQqdGOjRGOZrDQ8IOt7OdNIVkOi3uc+aWu6m88V9aXaiprUvziZ5YW6+uy4ccXNYyKVFYFRo32TZf/8MgPMQMYhUz726CKTqitaZxVXz/RYrGeFPRfEMm0BH4MVhzKBebnvRSKbUFmsVvYbW8viTKvHKgRb42JrBQFoxN/qTLZarERXyx7rIeREK69Bupcs2D1SYfOBeqsXBC0taHrQRsSAzy+vPGtqvUnXuITS+E+G6EwNrapfZc3oMdnsWOX5AR6WDSbDVEr/rUZjPfW0pF9RK03O4xKYJnYlPMe3EnFxtTzJTcgI8QJ8JJwS0BPC88JbAvZQ+4OI4VP8DbWOvYDfxnizcLvwkIAFlg9zwHHstXg73kXIlCEiBDCdLCcQ4T/9CsVUX1eGAr5RzQZF36lLgha+BDhWH7FnBXhuUXtTH0NeuJ8rJ56C+FNEN/gfyjrO3Edx1C0TKYPl0EzRRJ0tC5ZlDkXCOJuryFDPmV9XqpTq18tmvfTwI4/tfnH2auUT8ExIxeOpCXScY9g6bgs3Je+rlOsPD/JVGtzhljM65KYM7FHr8yjps9+/Cqh/Fda8lQqGR25L7Nv3+/2r9MpnePLfiTPGkxPf/kGLMyb3GM/t4SYxdiYgmxi7XhTZkVa7MNJMb9N5gqrAXScKjlbxAo9mabbxPbGho6/6ae+7m7sSJbGho67egtxbuhLcpGsbR6xZs6VhhLrJeSZsgChYIjfTiM/wwygIu5Ewt6Vs9osPP/rIwy/NKnsdXoVjbJ0GF/BQvW66sgK/RmRVlTeqgirHEDbLczkXRE1EpVMo1BIJoRa/duVpFp8m4mn7ZXSNOg+VwU3sbCZI1Jc9ctXtZXBNGexOwF0J2JKAt+NwjWebZ6cHf+j5qwfdARBKmYI0BZXZEghqQWZPmIIOUzBoUuMmPM4Si1WvmyosFjYKO4Q9QicZBuJMepokzhE5GABXoDiAAv4gNbK0ktnQ0sVljmXaOrrUCJY2NYSF0OyJfG7LfNqkXAERqvblIvLyWaZyO6j84GJcarnU3A5aHdx0JbJ5hjpnnpU1ma5eXhP0Ng2ZMbp5vMdVPiGZamkbOXxyOztbyeo491nmjZlIRcUjqeL6Jee1D8tMH73m7Hjt786ae/YmVUe6mMBsMYGZl/ChNbJrnw7WBuEXwgMCukoAIzXuIgPNBbHPF2Z5CpWI1WgIs88aYLVhq2GHYY+Bpb9ikcUVcqVdrS7WRZOYiYxZTTzU0qbJqm1tRDDNEkBkMid6jrZlVFsptco5+ossuXO+NTm3NC0hBBk+LP7tmLXspLpJG0w3bZrykyH1D86ZHjLMGjZjVL1nTsOtLHPpGJ8p4KibuNh640+mLFg0f1mVzdEwf9xCvXeEOsY+MkYvN4bwqijzi8MMQ0YhsqxNF416/X46JlshtNBmUcMDvepQRUTzXLQSxZ/GKCV1x6LvR7+M4mejsDW6I7onijdFYXF0dRRNiwLNUo+iBBWMhfClQmbHNlqwmm6Hghq6OSC0kAbX9Ke3w4W8nLnwwvpC3CF4m8hPTWl9aaLBMsUek4pfXWu0i6ZInNOTL3ovaE6Fa1w1YBxuC/LuqDK/THTpfVlND55Pxr+azLGZ8TFH5AsPe+Eu76+9aJ0XlnthnHeOF73t/cT7Ny8+oqbO8XhA9MBBO9xq/5UdrbXDMjuMtc+2o7fsH9u/tuP9NihW02fwNmjUb9GjLSJcg2AtglloGUJjEdQgEJAbJRG+GsHVNLIfP89YGCchMJ2V1pJHRookbqKB5pAE6J66xuL7Uxf1ZwvJkYgjn2SHokgOQ3IUsXrJtBlnTW9f8eDUaUuXnPOTCS1LzxnfjO9a9Gh1dvn0tj1LVpRcuPWylWt/sYHwmcUEHpcTeFRBQDY3SGoaOqk/iVq8yuKoqrKIVVBltHxq+caCxlrAEo8RknTFUHHM4yx2qom/mj1Oh8fjDAYCanI21Ehg53SOkM6S0JsSHJRAsjG6TuGY8L6AzxYeF1CVIAtTyfqHOIu+1EbZyLDgwgCkAy2B1gAO0nTjoATgiwCcDMCrAXg6APcGHgugmwKwKLAqcEUABzz+WLhqML8ZlJlShVSmpetY7hw1OpGTaRrbmk/wJTHPbua0nPcZmsgr27bZU8jsNiAP3mCWRHOFDsxGmcxnq+xPEguXn+ux2IfbZkzK6Ixl+9aO8NXaJe8Q2/TpGU+D2187ozZaEjWx45U7p9ucM8xXp23x+uuUd0el5x8eYbVONBFWNf23Ux3e80c2jb5UzSXadxGZq4VkrsLMuXL8V9b9VkSZbl0AXy3dJqEtpjtMyOngxUIUnIVOjMvndDhsWogbZg00B1RrCIcoztkYdw7ncpFuFPO6O7qkoxpP6oBCVFshqO1M5gQLJXugvJwGso1paltivfT66efU1+yecSX+JuQtKnOVmmj4WtO486RbFk5fNG/2+dQPk4zjj9xNTJLJMn+Smw6Vwhw/LPfBuV64s+LhCnRtBbxTDjt9cJsPrvHBX33wgQ9m2+BSgJKsJULWbyRZQ+FILhjaa4kQjhUpLo54IociaGZkaQSNIZq4pVLN1eO2VpXtDMGtIbg6BMtCl4TQ2BCEAhQAVYyd4J1VL4tTxdXiRnGPyBVCo+OR4mRyUGg0WcFoHS0t8RhNXdD7ckZLPjuw7skZa1ou0U+bmh6rrePM6OnvrW05bocH0vMfX7FKgsGVdpw9Pm3zbL2gLuxvHjprQnNT2VBbmVAstc6ZOnbk+PmzuZt6m4bYrDqpwbi5Pt4w8WQ21XhO++Kh2cZjLcYw51bWzbzxisULfnEdwaV5ZA4u/v+5hP/35RKGi/+rcwkrr6AUfMfOYUbDM/KEsXVwqg78teCugVOV4K2AJ8qAL4Pxfjhlh4fscNAG7TaYVwvja2FuBYyrgDkBuNMOc2ww3galJSWxUKosHNYSL06KRRyxWGRWbGcMZWJkEY7HEBeDr2LwUQx+H4ODsediqD22OXZ77KEYy8cgxkQWR1ZHMBORIhsjOOK0k0XbwWYg43DQDkudbofT6b7WDcvcl7jRODfUuiG3q/C1G9xOZvRodigMbW6mV9cKeoegL9Gv0yOs/0oAA0Ebp948tCF9QQ2cnwJUkwqni2MlpaVlbl/Gkg6lW9M4TdBoXySszrocYvaM7hz95Wh832hYPXrj6K2j8dmjQR49dTQa3TxcYAdLIpmWzmM0qSyNpabkTYl1EZHLiICq7ty2ZRYNKI+ZzWVIzWc2bsvlMQaP9HJbR6Z/renHm/y6weQxD7TdjNwuRz8u5TNeUa3AXjfwsxqdkByAWf0olheEvqtv8burPfV27PYVTRtfVTq/3erOzGwImxvnbkAIUmKUf3VKtvjsaaNNqbPnVKdb9CNcFk6KBtEBgnaZ0Ixnhzv1Yd+EGxbcAOc12cMXThobOgBPiPqw4CpW/rKw+opRocrtByeUTk7GPp0i2I2+FN1zQo1w4f9TOYLhwv9kjuC+bwm/rWd7iG7xrjzpMRdsc8HFrqtdaKxrtgvVucDtSroQ74Kv6V4a/N4Fz7vgoAvWuXa50Fs2ous47MAwD7phLCEej9FgwMjrYT0sq66AVrvDak/awWMHu9VpR56BwnrU+JoBOg3wuAEWGzaqmgo7zQBhQ5VBNmADK1jNZ8jpNM1A97EuNQfI5kE1oVQmmc1Xrc9jd86DoQ0KFZ76s4PQ0PesAPWGtnarZPGaM46FrU2OJfP5tXN9aXZ8QrlniOR0GpstW4YGxsACd/jntLZx31rC6zYQHIsyt8jD26W10mYJH7TAWMtsy+2WhyzsYRF2USceWCdeK6LlIswRYbwIDSJ4xVIR6UT4RPybiIKM32k2EfHy+b06Xk07S7gSHzaYzGZLkLGEQ2EUFgUtcV+WLg0qP1Ctl72Z3/fkE1wOytVXyCCKChkt6W8upaWa0dIFG0aVnm1Y7zJXWmKSj3vUbpD0rDhVP00fbajxJ1hp+PKWDtPl8NOFQc6ZqCwfvjh57xzzSqkubqp0V1doODOSwGDz/89x8X9DjgvY/N+T46LvJYZhS7hJBO9XyQ0MI8VFEfv9CCLhEMahUNAuOex2yeOxuwmpS3q9FPJ7IjEAg90T8CGskwwBUce09GaOZlpopbd0D5HmCSGnrQMqMhWKuBKKJifpNhp13sGDqzprheWL1cLyaoakCOvt7bosUOcfq+v93DTFX2b1J74MZP2TjchtaJhRFI6eg9LoYeXsn6RrbHo2kQCTw1e6CWeXZuutYiJRlEyvVR7X7H5NdP8TbyFa+Cw5xTC4iFAkB16Pm+jKKIQ5B+bmUP9Vs0n0xgEwJ7ptAhEOmJajtN6ROrBX1CxFm/tHZIWc5K0NR+XiGldPatZgoh5ZIIJeUzZdcfuRgFXvdLrGhybOkOsSSaejBK6A/cokdMUyr9FqkRa5LmxIpRP+s0ffROPWGIarIPPiYy6Vh7s9nqDXR5chr9dlNLI8H9SqZzIAQdVZESNEGDq4HCaTw4PA62axK8b4EG9wmAPG/AQd7SVL0gm6LBUmSIsi2NxfraRwjqZeotF8VAkbSq2iuczhECOnuYpr912sKF9l5WmVxt69Bl9racDtKQNvb8e+G7lJSgKuOz1vT2lxdSLhtZZXbMX/rFwC/0LGdRnBty1qDaY1clM4FEqEiIhPhhFSh7FLDftXR5irD1qcGxQdSNwYCocBuTAbp4oSGczJo+Rp03RsuRH123cy+alSJ6kna1VzScXqf2hAqpHerW4w0KLidVl2y6zrxz6qfKkN76XC8AILx000CDq9Oxnypc5fRAb6es/pCQPH+UZ5nb/S6pDs3oB3RGJEE3NmzktCc3cpE5gP++7PxV7RECqagXFAHJUbx+DDC7qhbGEhbvKcvj9w3dwKJsTskOfdJR2R0DoJlkswTwLJSnROuz1YFCQKVDBY5PEUFTERvd5iMgUR40CIEQSC44zdVeQNuB8NPh1EdwXhgAWCFmuIYdw6yWoVTXokBGicLQUmxYEW8q8VSpU0+HYNtp9RrKcg7z8j0ZyWbdVVbtDcyQgdq2Scq19DAK6GxcA50JTyuNtF5DedV1pS9Sc2OUZ5qvg2fe9fDBcUF9f923f/EmQTW8cEnS5IJNjSkh2n/8hO/m7fpuJpiURp6ROY/W6PRtPJvk9wD95FcGmXfPYv7XAZdUEi8l3QHAqGKkOEfT1BJDqXK5RkHElGR1o0JyGZRGWS1WYLERkQIdZssbBzWGD3AdwKcAl1+gsFXb6YjXEAQsmYwe5wWC2s2SowLScyXRpkNNBI3WoVazrq7IB6lupyodYqHFDwPqsCRwuQbYZ6wiXKwAxCMpHFNF5Hs3PkFwiqnmNbb9L2iJuWcBTcXr8BQ1nqKfSG+XWnJJqk2pbQghlDKxKJKHqodwSaMm2+2x1GLBsf1tuODvcmJljMdlPZLPtVQ5IVxZkLyciHKxMg9o/6xcEZfnEQ+w8c44BxkHmYSXirl2mVLU9aYZcVDhlhKb4YIwutORqkqU/RNJoXDRg/EYhEndNhS7oFnWiI87RU6HMZ+k/ur5b+JJDqydXoy+X2VoNj8tw1qeawmKkW5bx/XGzIVe/ceNaaZXfvDLz46Q33oXPuuX3r3AW3+jaBeOedy9bu9f3lbpqHt4k84wa8xVZMWDpjFQwbmJLT7zOxxyFxqK9TNhiMNUwiJDIyRMnxPnIYZdKpWkilatWYqPwYbcXoLq19n6S1j6ntjaYaJhbQWWQIq+3tNeFB7fue7PtXdjE3ycbr/535Pk/AzH42hreocdYWNS7d5GSSzNXMmww7nQEidLv36fVIIu9PuFwMWowQOgQbnrDgVZgwf+Ep7GZM5B8YL7nSvhMx5Mr9+A+wE6V7TvdICv1jWtpOtzVJPRL5J3O8poMiI5cpBNbWRQZ8Rn+lLpegL29pKa9oaVEqqSNmeYvMrac+l5uoxyV1ENDeK6nzJe67m/D2xeoYwkwMVsgVVc5qf0O4Jjo70h5ZGxHEsDdcEs46WHssYnNEIxEn4edBo80UMPpDoUPIL2fDoaKA38DpAwaf0xvwRZzOWCjsCIXCEVvEaQvSPMYcG405YjG7PWwAmnWJpp3wk9vjMIv9Pp/RaNARQSnkdERZW5wA4Cmag4IJ4+E0w8W+VsJu6QyJUg0+hG7ZH69yglOdsiE1zkN4xN7I5eoMev016rtoJe+4+QArkzNs7kL2EIyQTZwsDamxcGmulcPcITzlQPz6SJgNp6Sv2lJfpVKnUqmvPkq1SadSbb1/kr7qoRvZhDMwLU1kAppayK/U29ZE2WgPOd5srkzpVMGi0pNiyQcPI/WA1Fl41X1eOBLMUpPASU1NQlMTDUhQ3ZI5ykVyyxpN/RVRc4GRQ8JuABMh5HM6ocjRrrvDbej9zOCWx/n0kvLT68auNiirDCMvuAyXPaCshZnaDFu+2z7FeVkikZ605jdHFldMptJV6y52irKv91PqNzAZPYO8+DrGwARkkZ/C8PhR0Wt8Eg5CiPGkpkhfTSb4RtFsAE7BPppYhvzj64aqSWfKhqq5DNqIrHOnijc1sE5eJxddU3R70Y6iPUXc5tDtodvLHwrtrHhS90RImO2YHWp3tIcucawN8ZydSzjtzsS4ooMuPhDk7HaWI8yaNZTbbIuMAUM4HgmEK2pqap6uDFTox/H82WJAH7zK5/syEAimEmWBFOtwBOMJRzyeKCBSgCJSTWWKr7TZCIalkK8yrIvXliTiUgGVUphmrXDKrjCuwjImJLiVEKH+4a0GMIR2BymO2B01wUM4eGBrxY4KVDFcD3cz5aRVHcMSDdGBgUkgh6wPxVviN8efibPxQ8h1sFaMu+O1+pTUlEpJp9rgg94PpK++avsq9UG6jfx1qEhEvyVo0NLTQvCG0nKPhkYUfbh+rKns+ZyR/gqD3gZ8oSLPZro4SS+qCNTG5HAom6FFOWlFw0pIqcZjIiqp51RE0lhwfSR3RQx2qkjVdtcVmy5PJ64vsVU2z9r0M3vF8HUf/GF0YuN3n5jOnZT+U6BlrhG/MiMhzOi4TcOutb2fTFqrOIZWVjdalJbhRYnA3p8pmxNYfhBnflKZSSSUw+VFwxe6tVwXcxlGMKr4UQ/nyst1ugOOA9G3pLfqPnR8GBUa+Mbyubq5lSwXDAR4NlRfHzZZzQETYR8BbzJVEkhaspCtrwlkLSYw8oaA0WNzBzzF4USgOFNeHSDLtS0Y4B2kcT1hR6lyRypVXkCIEooQHBsKxtJESmA9mWzWaCKKeLHX69GlAg0lfKA81Y8bmRxu2HK4sUjFDoxtl/NPIgcTgC17w5eXH0KOfS0pSJFpl/UNYsCdcgdSDXTqydxrk9/z1Qc9AyZdnfbOAu8gL2T+23rVg/z8m/Psw/wD7KPw2jbobeArRYimzdLRowWeAhF1wqkkR4QVFRtyHMUeGXSUv4robfCg8m5kGRxFa34SaF6gR1HjksUVXwQrzzP0fmlun1h1We/1Pw00LqIa3bmT018GmhZRbW75zHINM3ovgSnnpGuiKJFAk+463bW0LFLNkc8j7qdlT5aUlpfQo5H3ESWvsjpGrpq+TcWRyWSefq/iSBHzjFyhM892HfRh3iAEeAuRCd2OgJ3zsAHOZrQG6C5z0GB0kFW/MM92Os92G+I5nSFQYjT0T6ktN6Vibkqxm0zfXs/lRvImm2423Gt4zIANBrchoNIuIdbeD9KDqbXA7fPT9AOzk5uQXICZnTLyZlQgOApZFeI58P7W0Pu6ec6YhuDnwZY2IzIaZs/K/jFUo8Hw218TEAUWtePMssrq4kRi6J7Tr1yQCFdSOWN9379yT6twsjJB5mdyeY17iHdIcLR7ondCcKp9vm8Zt9y4zLHCu9y/1r7e+zPHDb5tul967QVAWSigbFkWe7IGkQDpSS11VD94yCp6xcErzGDeHSo6gq9gBNzKhKVTPQSte9IdPV/1qLnqNXjkR8tlbE4Hw8aiqLbGxrijjJUKxHEbGTy8rfwLYTGf/eUzpU9Zc7Lns6/hl0e+Vdbftv0qqHrpntxqpbx/qFspVaBsz+/hWfDJvXcov7vlrW/hi6N3HFXxYyHD8GXquFPwmPzaQfaAZb/jYHhfZE/p783CA+xD1l2Bh0L3Re4r5ZdHLhWuZK8J/Sy8sZQfE1rALZBmWWeGVgh8HVcn1VnrQmMtY6y8KPm5YmtxqJ7dn+I3GrcadxixUSKyjDdIGM/UxOLE6sT7CVZObEzsSXQm2MTc0uJAImRYZbiC4AsVcVQ+tCp+RRzFw7FAPGizsmzIW0L5UTDkIP8Sx7Ixq+SwsimrlGLZIJWFWC4UToXJVxXlqTCHDaHC1Djo1IRCXoPRYEjEkcer65+ffZitqCDyzUGbSLQ9mlgb9gbF1BHYSYQ1IhztF0MhMZhOrT8GHvL6JXntSa2X/kyPmoCckf5APnrT5DSdQY0Hean04skLMu5GoC+bdTlWpCOsaLN5Qz9PStGvPT/Af7SDv7YNPqmtTFqGH7sIAziRtjBlcySCK0HjPUTeyS1I/wJoad18A+zWnX3hVGX/ecGpc/S9vzPOHdcYXntLoGmxHk6ZljYEcixnNiy/sbjISxiLsHqlUqfcfm5FdZyS0Nzz4AZ4c9F88k1VeZKm4STAYrjXVDyqglXyPLYCuLTb40iXGBOOpKfWWOce6mnw1qVqyidaR7vHe8Z753nmeBfEZ5ZPTy8zLrYv95yT3mC62HGV8ar0HcKtjju8t1c+LPzavMNxxLTfWcxW4jQqTKhRo7UybPRkq57Eo4hUvVeOeEWdrqioyi/7EeOX/GH/av9G/x4/79/jI/gSjUYOwa9kg09vMHi9vgEoIDfiKiNrpJnMVhmwxrieMbAhg2ZIXWXgDAZ9LOrxhL1V3sXerV6CjDu8iHZCJOB94jp90ZOEF/rh7id8en2Fz1dsofRdwbjwFbKhuOLVYrAUQ3EFNR+0daSpcEKNfdk04YRU/qVns9aslkG9Q33XcImuaVKv9qa0deSOP+htGsAmOtoYVV8BTUIhC5NN1QZZRGadHGY1UaWe2m9s8WyGIfyE05glWrr3l+fHEit6vz7/688evWG78t19f1yhWOcnLPJFTyUeeuZduPSlT0GvPKp0aQjxXfHkRcp+GOeFQ69s/qfHlV/t+nOTcggmFYdSTatKv9iyC9oOKr1P/1m5mEgHDMvMILphaUF3q2H+IMdqMqMy6GoGYvHs6PJ5JZmq7OQi9g2qwr3hcmla25OwgUFoj+wpEkqKQqFQabmjtLS82FBaW1JeKglvmKjSB9437M+AlyasIuodhnuJ6O09uBrtIApg/EnyRQwO7ysteiN0CEbKRdnzpVLYUQpVpYtL/ydl7wEgVX3tj9/zvXPnTp87vfdedvpsY8td6i69LiwwNOlFWEGqyKJ0C6gUBZFVQURUCE3ARiLREEXNk5CYWGJEYwrPvPfUFNnh//3emV0gycv/91j2zty7d2Z3zveUzynfcxZFOiPnIkzEko+YInnZsjP0YgzMiUXC4LzQfscQAV9ijNHjH3Zbq24sGTM3Uo1/6vYYuW+vxq7BtwJgbC/8O9fx5tKVm+Yb5wNox7/2KYF/U+/MzPI9fXciZbnH3WDoDb3+Fz+zuK2rT3+9a5vpSqXX1wrnbrfm5KFq7F+XfM95WjGlE/ztn+HzM8TfpvRCzO0UltthzGC8Pi/wVa3SVvNG2AnPYHfllJKVmtvMZGCLyKgxaB0aTqZ2cJTR5qCkMpnTYNQbDEZOIyGVtOgUSBNkKykWCN6DloPUKDPYw0YDB//h2Gc4YkBq0sbdYDAZ7DJwaLIlRFDgrpSIC1g2OIHnMcGxDv0H2H7LMSHoPyhh7aDPA/8EuCAh8swJyGZvLp4rfuAeNEvW9UPFPUPCX3ubZjGDi7tHe+f0vkbNted8WH/BhA20qz1b5WFKdWkHMX1MzDxStkMd5KVSkVhsFM8Ui34gRn1Gj+ONYg6RwYmi+xCSsAyN2U98Hy0hppskqwSvlSOR/FiNjfczIkYscpLpRQgYsdhHYx+HJuWjQNEi8X2IljBAKKYh1bH4EhKTTQKIFkmILhCiacnCf2YxWbDME5d4I5MQnGD8aBbc4jZCDMByH9AB/a131vd/oacPu/YJM+/vO/rQf7kmFdb8P/Aaq4U1Nwnn1/Bn/Fw49wnnP8UYYLUQg/lvIeayGmOhHwq9u6xUGtx8cpBhkHWEerJxknWBYQm32riO22rcZ5TndLWGXtZ+OlEwFEql1GlXOpluTIvSRM/G4wG/324vKeKU7T0bY3vO436nomJrHPbFj8RRPM6qshStz7LSEKbBseAhPyEF1ymggvcDot8EIBBQ2snPbIdS5GfOYenJ6YXpNemt6X3p99LskfS59J/TdJpXm3PptAbjK1JDpK+R8RPzMn7A9JxsRsZMrppp3tPUSPMGHz5MzNPkZzRvydNnwERlue9i5N9V4bErk4wVCBoT1HI3KiPr0E508TeFkhYuP5ZY8d+AtKwQfOhxHoMxwIDVR3/xv6C2oiIgWzVjxihXYG1Q2TKr97g2c4CZ9+9AXHF8QDe2prXIJyzJyKDRwnqew4vYLKyvVTi/gNf/krC+3wgyvxWv/zi8viQHHmhTgtpWa0Iqo90YNSZtvYyNNrFEIXVI9GaDQ8+C2MHqToONT3Jah06pVvtMFn3OBCaTRalQqhXOUoMJC15KnU4iYSUWSqk2KazqV2iGUtIk8tbA689R72Nd/XkShsEa2AciNQCQ0JD1PqWFcp+lxyOHoIW/KRS+KXz3zZekEOTmoNBNYaDCzXGgb/9ZQZSMYmlCbo9e6I60k6CPyLNI3B8rhd/Lb++rGt719fK5iuJs2cR9C9A1Zt73u+ri/RLEy2rcREe6EvvzA7CSeHq7SFWKV76Kfe7pAm1twvlb1z8Tm4VzuxDrwxLE3IP1qZIKUnnYy8/cJ344ti33ovjpWGfud9a/qv5q+YtVtiHbkfvKQi+DDtik2mj5vYqZBXNVsywfqi5bGJlKYmGt6ipXPpbvlR+cX5PfCFvzcovZrFZTKk7lVtGq5wz65zxWmy0QIMMrUJCInMU92bPQs89zxPOeh/F4pBVYUykUC5WALSbiNZRU4iTb/bOZTDjMhwBLneRUPlHhzOVtRMish8wExliun3tJa8hZLLCcfhmfI+K7H89+nlOTm1SHAkQSpUEe3xMMhhTkFiUVxteCIWq5cl/oSAiFPs8jDv9alFPmF+U6cii3KA/qvCuP8kZ3CQS1awS4k+SuYBtQRkSxqwIe4q5eKT2nkljtYeBTZgGChK6VToiaLfTIYo9UlnW0PMFr9bkKcpCQoBN+lOLHY/iRIoLeJnBI4WYbQoTSlL0pqtMtrKRDKSv8IOvJYObBmhYeob+eHTTUj+g6OmuIP/B8UFE57J3bhlgDHUFlzZALI3IJe+DrgLPpdtR/bEs/b2DZ97/EVqezPpTy9b5zbswcd1WOKw6osCe9XO3w7LxkImCfvqA49/r1sg9KbLVDkNMfY718B+alAPU9v/Wy8dc+1Ko7JTllfNP4Ux8j0cp8raKxWpFHyakcSqvT5rCqsXAhECEHKFi5Q0FZwGIwOyyUJ+CgRCzr5LR6jtPqDAan04P9KI9W58MMoVAqMZQVaVlO5zE4uWBYy3mcnJoDF9fIfc3RHNfhBLXziBM5OZPTxDmDMi4omPC6WIxgV/zdE4ohlpx8UYIjRAxXty3/1yGYf+Hv3Gro8SrdEmTBywOeHnFGVSX/B6JMs2Lc+MwX4foxyq5vZTPHxSData34ifsxRdcnioG9qy3AGoePZwYHoP7wtf/aEkqG6EBg4kP0t9csC9MTsIybB46hFw/y1scQkev3sI78qyDXwnyC62ewXNfjtTCAmO83litVwuwiIy/gWdWzupfgNZUcw6Kv9Aa9XibXG2RymVTu0+mxUtQbMGDS02qdXIvoS5REQEqc+jQM4Y0ahdyp0UpkGqleTmn9etDrNRT9KpE7/A2UGgtWBXdIYxiOT3RaHoCH4bAI641tcA7eB/YoVqSgobQaLa/W57QaExGkZEm62tu5OiwnRKauXRVkBh80NYJa7SJyIzx8Q8SprG8JvpB0+6hk0coiJVMQaZLzJREqgY4e4ZGCp+R75KUA1SImEaBvP10cDIauDqQ4srMmuOH736EfF89iKfitTddvWlex67kpa4tLAmgXmktySCSnnxHs01+FnNJpfN4qnP9dwCN78fn3mPYeKkRVwHx+ZSq5XrnFscm52b8u8rjvlO4V3/GIbKliqXKl8y7/ndFFSfGoyJj4Qt+84NTIlLg4G2mVTfBNCm5LMr182yPP+/ZHOpOMOglIHvJqtDqdDKhwhd2GzDaLw8zKJA7WpDM6TGLEOMQync5pQ3qbDYXCWTlxNqnr53iTVJkjPWmQtyKrsfP4zG43mSUB4vipqBjGHGNcMqSzJcKIG2aDfbYjNmSzuaQqt0LRe0xKtUjVoepUva/6s0rcoQJeON+GrxzF136jkqi2uva5UIdrm6vTddT1votx2Uy2hEyVLCPn9kKyvb0Qi5H6KCx8PRAaK0+8tpgDBMCIH690/bvYWnd88/x5UoWyUcWR4o26OkHyShWS0B1nwyJIhmdTTHeEAS858SkpyFB5LuDzUgaOoWdrctNlaJJs6RLfV58VdxSf4nrPlnftlS9Y4vj61zAJ+n4J1uLnF74qfgUO0dR6d4THhrZ5tfTnO94rXmKb3Kl8IDB0ufznD/8UktcuQvRHgEzFS+eKRRORyWWYD64KfPE3oY8+9mjEy5iJFA938oelDZZgXBbXRgK9gs2BNlmbrq1hrmRm/i5qQ/6emucinTUnrC+nT+Z+3WCQx+oYsdFkNot61fp93jqX1+1wdRDRWoTF6n0QQY7BOpR3LsIqb7TJ4XAmKdIXfiG1hjpCvU69h8GMlBrdi3dQqg414P9qtTaZSMRItYFUrpdK5dnKSmcopg+FYiKz2emt03u9deLarNHvp1zql+lxmEkS9Dg+pRKiGk6XRCPXSbOxypCUCvGhjhAdksZE9WavtCksl9ZxXqnJa5J6m8qhcLy+N7RtJpNsT5aUrqB2yRcxqCQR0vXPAfCeJ0IJZh3WE+3tdeU4060P7WX2UNUxq8/XqfBbcXUMeUIlEomSChA0M1bCDShrwE9VSKg7dEJZUeuEqhGhlj7vREITUMw8pdgtegr1kayY6d27cu+IfPX89Xc0j47Ud3z9y3Gailw/ader0hWzAmOfP60O2SaNmtQv7ls9YZe29xSsv9GQO7qusq0bj5x4KB2EyY988sHS4ru1nnBegf2FcavAr3i9IzXkrtZoaxAFptX1va+9vjAXMbwvX0XS7JiH3sHYNw7L+ImimEmvj4Ulfq5SktfV6rOhyvBQ6RBlb12LvsUwXj/BPTY0NjwyNkMyVT1HPzW2QraYWy9ZF9tDb+ceM+yMPkd3cgeiL0tPac4YLnO/5cJMDFTZIC3RZ+NEU7hIWMrAiDAPpEy8CVEmzuQ2LTJ1mI6axKajRuz0OZ0Ogt2ajGKWxf60JC6hJC4WGtmFLHKxjewwdjJ+upXdxx5hX2elLCt2OfV6zgApwxTDNgPtMnQSv9ooIqEoZrlYwHAmeJxXGsW81ZETiyNGo1f+GtZLEUqLj14qgvWX2uLJRd7zgtq7xou8kUQJlcVuxKZiNwWn7uiOTuFnJR4r4a6ScTjhKJmFtn8MVJV+fGyfC6hCmxC1EtRK4P8SqaL9/88xqs7/9+BU2Ud6WHxUGyQ+koaVp6nBsISynACEwrLTID/ZHMJPA2fQEUy3GMR67BJ5DbFL5DWQxq/x80YErtpk7cLaNbX7apla6qPmGH5tVc9rC/k8Va61ECFmpTaILgivT1GnsB4z8jJERUIOB48gcgYdLb0mj+83Xv+K9gj3X8T3i+WponA3UI31BgOGAo037hbev7Y4kH5KuP+98vsfpcqviEcZJ35F/Jb3H3f9K/Q8uV++vPT+b1OU6TiAhzp9/fIJTABw99xP3j+P/56PhPf/mNyPOkdRVJi30AjUDa6GZENHw7YGhmqIK5U8YN8j1PNiTIA8diSEzy/UwwSpF/gWqQGZLQa92W/Om3sFB0B/86DgRMVk5Xj9aPPkQFtwpnNucKlzefCB4L7gYfvzGGm/Yn8l8ErQrkRBK3aTgBI7HjGyEvY07OO1ojMy3xaZWi6Zz7Kwg1TUkAIUC2fCdhptwRB3C9k402HdZj1qZaxW92l67fFOLWiThauYs7tItVwy1i4MsCD6s+sbIcpaapxDIixagW1J6C6EhPidVmgZzyYAO/6lvexV9Jztl9XD7Rkm4lwQ5M2nv1z7xMO/Wjdpnj7IjBx+59fD+jUvmUW3F03Fq73i3wz/c/HcsR0Pgeb0kpWDW04VGw9Pun3HVyQGtaw4UMQxD1JGKkW9zRc6bPsSzyWO2l5OMGM1MzT7rC9aRepMvXWIlWZSJoPRmBTRSaNRKNakGacySPtNBrc75UZut98ft/i18rhfgg2m2u0POpWMfbIXvF51KlIrl9tJHZJFjY1pkjHS6TCD0T42ZzRtotMydaYMN5KFG2E6AWZgKgl4EpOHWJyrjV1k21qyUFNDEh1lk0OKNziMLMpAnirofBi7Y1ORMWKsYMTiLRCTzFrHmiDUXflLdmJgtaACWrVrUBwq+NknVq/eV3ztreKffla7oP/kVf1W73j9Nt7BV1bWTbq3paH38oFjigNXP0Zf//BXdz2wrPi3O6ZcOFc8Z68rPglHlsDS+/b0V8bDjuw3SwaOmfN2sdSHm0oX+9NGzIsB6lm+t8xhdUQdu50ihVfMYX1tdspkVqyc/bU6EfbEFQqO1+hzHJc0NBpQI9a4Rw1fG/5sYAwGszDfzkydBgvvoiAlwPMOYADMHpY1y2TOR3gzbDV3mpGZpK1rhDpSYSIGOZRi/8lYNkk1Yq7LJjE4TwpELOtWGS9VEN1KKKgLCVtMtdiOEnqV2isY9IgWtkASq4ow3cb4ZROaGwoq5nsN1yvS+vQfF66s/kLsqAuNQnfK79i1tPjKq4nJEHvK29CQzFWuXl18o/jXrmvDFkHvJZWzYeQ4LKcpLOfHMf/5qASW0yFSszplMbtSydQoy3hvIT7TMi82N74mtsm+JbbLsjO4J37A/nTwVd+rsQu+X8W/iv8tbpEGLUHkn48RslOp1PpZKup3yv1UhUFN4vEKtQxkMpvhEZHIU/EyvRYb5TBhQw/J3Qy3TbEtsjE2l2er55znfY/IY0sJoYJC2ThdLVEPOyxCaK5UNn2VbILActrTrE+IuocS3TWsAnYVxJYKqACRODymIXpI37z6nsUzO5PuVCjD+6oGVM9sX1g89N6WRyEBAw7+ZObDuy/Rra5RW2dOWziuzhOpH+rtl4+NaLvtR/d/WWw/tPkNqLW43yh2LX0FTh8n/XpLOhvzVR31Ej/oQOw1+qjxaF60RgR1Xqkm14/eYrov/IIJq0EDnafpgaYhdYiirEHnBa+XqZLLDX6GTafj/io52RORdNNud0L7ugpUhG5SNZmx8noCEuRMmTOn30Ofoq8xA6AIkWN1bTIHuWTtZGyI6NpcA8F2yXYirQVMugJRcwXs/yULFCFbD+lqaiykUJvCiD+G7TPcTMFgaZBiqV8HKcUkHFcq3i8XZwo8eSPHMeLUq3sffCLuC0QRVDdOfnS5NeZRp8IKd9Q+fW1h1MoKbdDvDr/7SOfuffBpfMvMB5f08SayXgknYz29Nsy5V8oG3GL28TkDpm6ojMZdzR2bbpvxBOlnUzwjamDupfLUHl76jLJT+0ySTimw2B1/nQGG0CPB0oA5Th8IheU+n6uWsoEtxShoMxZkMnh2ERnMQneS4UVmhwN7alHKTDJHvILKQjbLheLmuLkK0yzZTTEBCBWEWBNRdPhaTRJLaVk09WXYg5nwm0JXHSYg5j8DSbYKRBL7xDIQsDBBvjdta8jnYuAlIMcKVaWSwuq2Jy8+3+8vZ7b/fknj/Nm3TWk8cPfaIcZobfKOzU1PPjxw7rUfLpw3lbk3IG5qVT6RqR+6rvhhseuu2ya6sAs0umXZ4VENMlVra+OOURvACG17euczfQQdJ+ABzIsRMPDz1NhryLGVsipPf8840Wh2vGK8ery1zT7B1eqZHJvBzlXMVs+1znHN8ixmV7iWeRbFNls3u7bGHpM+5upkOyXPuZ72vBfzmTwhz7AYzUokUo/XK5Y4vSzjV3Kcy2LXWyx2Z1ouD5+GBbyHZhmv1+UL6n2+oNcnM6gs0bDdEvRx+h2GNy3KgP0sAMXhdVNTlkWWDssRi8hioeb7hLXUBz/w7uj0gc8StZh8JktUFjtYStIJWbohJFJ4hSySAFK7g09Eh5IIBjE+lLnxah13tdsWkcwMRQIc2CJJsAsjWCRd93ZxrfAoxJhMvhupOYru3gs4xXyy0GZtfu4XhcXGk030djF/XJNoKn55R82O92XOAHrS8fZtjta/AvXu2viIroV/2mJ3hr3rvkDr6l01xReK355G5z0cKZmixmMMpMa6lfSac1GP8O0RVys9RjfRMdE5x7HCscH4gON+5yP6ncb9okOqg7on9fuNL4leUZ20vkVfEP1B9S38TfWd/jvDd0a7yvCmy2gUa/0UZfOL5UaDSyUyc7XIXCvtQOcQ/iftGDQql5KSXdVTpJ1SRmpxL2sVihALsUyyMERQqKaa7gxHXZdAFnBr9KikK63gL31+RLNljKOtQn8D42fFTx9bvXf8CVCf67O2/VcTdBNHjuiz9In+zIPFe7/s+lnxTz/fNxNmw8Jvu8Z98NaV4uHiL2qKnz02fc08aP6qVDeMsSf8gt6sFRPsiXnVdf0b+n8EXp3GLx2tabNv0x6xvWA/pXlT87b2PdsFuyzqrKZr7f1hvHK8aibMQjM0d2jvt59CZ6yv2U7b1V6txm6zOTiNRutwOuxONYal2JMH2ulyql1UKDQ/HH4zEg6HQju8xq0kf6HltbytU3NUI9pqA41GcxqJeanNocfvonY6T9Mn+QTQenC6gKZcLpfbq3e7vSajUZ+2yG0aJzg0Yhk5ciRh54pQMsK5AeYuinW5ZRqHHb/SzS5ij7I0q2VtlBe/g5uzud0mWwzjqiR2seqg5LUTJFCDNbMApr67yhF1gxeGaGghJNcdkbvFfy+0lweqr+T+GzvySWol92dzcuXvzcmNEq5OslqI5+DXYYY/r6oTamMJEhPMJA1EbZdsJFblatD19BMI0Szt60lNw1v3Q8Mjk3Jjcg6ty68LjN67zJLuN86z9tFob8/obdN3vqdvMPaGenpzMQLGtb2Gh2IKVcvm4v1D77Z8WNMO/iXFY2h/b2teHqoW4qjn8Dr3wfzvoc7zg9/2gMuX9CGtTqdBZG+Vh9LozFJn7zE63Sg3jelNeyjsRSM9AOJoqVvnoc1ILJFKxWkFZTGbjWm7nAIZoj1mbAqOWSya09DrOE17tOTR7fZICDBTpojS91BrSKzUQ3BqDwIj3xj4Xy3lmgjBywe8Ahhh9ORby0SPnSekPU+ISUSFKmR9wqYFL+sr20G2nOTPqqC077L9B2ghXZ8c7/Ar5wxorAcbzJ/I+WHC4I1ITXcceqzt0aU7Zt2jtl47oVY8v2zGxmOyGniotO9wO8ao79DtVIy6yE8/6D6rPOs6EzkTY3YoD1IH0QHRASWzWb5ZsV75mPxRBSOmxNBP3k+xTMno9Aq12mWTY1aWA027YpQ+FqNsclYhl2OtK9ZpQkYWe5xGuR/DjJgtHpbbqBinJzTU6RSnafqk+oyNfiFGqCeN20wxzLPxcvCJFEd0YeV7o/wSNDVE9RJ1kmzsTtDcEvZnbq6pLfTs7Kis0mW76VUGG8KUCpYQrzzSyrPjhKFXcvhb0W3bj5v6tET9tY/2HiE693B7pFIp9aRDwVQvB93etbd/IM6/uRW+6OocVjFs05dTBuv8n0//+c5J9WlnaMaK6UTnxDE220J0DlUj6JxA8Qz9J4wp+lMf8Fa1Utq7QtmoHKacrFygXKncopRaGzS0ziwmRJjRW6nUSQSAYTbrWI+rUp5KHY1DvJYKQ7hBY+0tVooNapnMbUgZOgzbBB9BbDAEotEsKaOm6At9+zrUW1I8ULybT/EdvIjnHaHawPDaKbWdGK69MSDQjF2rLwsl+FEgGplwYjcMIWCtBEIKGIV0gxBPNwgheE6ofb6q6fZZDQKRS2CEvQmXYAKjfwVMSjiPIJMGqCLUF8BJqqVl1OXbA29ufNr75O3TF8xonHb2s8rJs3esanl93qa+5qamMF8z8PkDW8dOvvBc+NH32zBOMWU9vY65MqtEa2d6/L1zzjrL0OLvVtdMrUAi9/QhyzeN7KPVNPiClYn186d+eHGov3bmSvGiTH13jIQ+LqxRVlijDLaXvbEMhCHFD0Ocl0NSWi1aw9EMZ+TcXJOa50apZzJr1Gu4Q9xZ+jX169xZw6tuNS0icSWdVqMxmi0Wk8eLkMho1JhMZq/P61GTqdSi0/RSXqox6vE9JjNWIPP4oR6v3uPxBoLBMNb0CJsPn4sKi+UymSStVGJhwusvmy+XiwLzg0G32exBRpHJa3FrImEjt0azVYMWao5ovtbQGu/XbmHLCy+XqnJujUkTkXHRsjsdK2R7ovZE/Qsps2RZG+HlvkIibIIWwiaZtO/FT/9JnNoRUUXCF0v0UcnX7lFN7VT3LnDjDelqBCxxPrpHunSlaQCi3pGv73Snw2OyoT4vtrQ5LLR40ttzW8b089W2nBzX8nwmOOELuv2B4uLb86Hsuu9ahzUsnKzSQ6T4yPfbY/7UmEsweu5fKHR9Icaba7EN11Fu6i0+rfZquEpNH26SeYF5jflB817zEfMxTi5x68m+RnqHSCTGCNYllujF+JtyGLHO5lVaucMvZ2mRSk+5wUrcmiqVSwJiT1gi5lS8SdWo4jGsUfF98io+g7+debcqpeJVnSqR6g3vPjGIxSaxR6bydlcZcVcKQoHHTaVGZfexHLmouYESyZbIjeTp+VIWpEDGWPkw1UphCz0i4iPgoJJTxJ4MVI/cNajymfzi0wseeGjNtd0rgul5Iw5sGtzcd31dxcYf71r9Kup99snZry7fUPzhwYemrIfpj4+cteAtwtuNxZfo2ZheMeopvoaTcjJOzsVElJSSUXIqtk6zJbg1tDl2QHMo+ELoudjZ4Guhn4bUarlF7lQ4o43ycxqxQk5xp8HHewJyt9teSxnByDCUTEaxcsUUehHdQeN/Oosl4jtNR08qI7qIroJ4OJosUS8aIWJDNQq8V/JuuvUKV9YrQvMcYugKwoaVskuNul3qm9ppC/ojlEDYw0bNWx9qdMX7TOu744OOU3eMf2dBdUPEYxxW64jX73ng4Vas/zfP6lsdrE0Vv9h321ybZsDUB3cmPY6QXtUnOEIqqd628GtSmknqSiux/Fdj+cdeAnUfX29V2JQ2Y1wRM042LjQuQou4NUZSi3RIuV/7ovFF0yvKV42vmHScBjgEZyhKLTb4WTniSNMGMwk1iCgdZimXbJHoqOg9ES2SEYws6+iT3yrbJ0Myi1Vki71hjgmamGS3OcEPzGpK0QaSNCXidQcWLo+xO6SgbSA7AruDCqLqcPHlB4ofvrtt7/L3f/ufJ6699+jDF7D43PnQa8Wf7NvYAcZ9iQdQcfepo7DuuZlCj12s85z4M1qpI3xUbU/aG+1jpK2y4fLhhjGmOZI55oV2uUQiM1vMRolM5jKa9UajmQKiXfxSRQ6AMUssFtYlFjNiTq0WKdNaOSsWq+e7OeA4mRCcwghKIjHLjLawmXsfs4nRZLSV6/J70oc9wRX8gfGn1QgaCH9igk1JTrFbB5U0jxCS8mG58PR0m+g24jqveKzf1rb8dngo+u1d/nEj8+Hhh/mJA6etvBstHrU8+0Bxy0J+0rquUYURH4LXRWhAYsvTsSz4qRf5uEuVUO1WPaferz8SPKs+qzmul8pV6uB9KtqGlQK4FxIgR2vn61idlzibUppV+s1ymVhMMLzLbcPI0aZtUetcuqSO1uls3GmDVqsSu92yWhvZ1faSXJUzuGxgw89PYgVtMwTJJyxgTN5VIgQn1Hxd6dYMxJ3EwFAgSgGriSTGi4mbnUi2rGpJZK5KpClzRtmRFI92bd00zjbXMTSz9k8nxeAv/uGDVVv9ozinOYX2GD4cnxpf3D2tclALTP70f1zBTPGDnxQ3rJjIr4V4lcVVQeRgYHGgyCrEzr0g5pcqaZVabpbbFB6VNyaKsAlNwBz11Hr6oYGafpbx6jauYGvzjPc+wK5TbrHtkL3IHlAe1jxnO0ufFZ0Vn5SdVb5u80ptar9NZGUNZsZrtVCUR63CPhMn4aRu7DJ2SLdhp1EslXIKD6dyhXQ6KWEkg4S13qXyW+5CGHmrrBYPpeKQg4iWkVLQa08wHo6jSETeLoLRQp2CqJMsF4NSmO06maMMYoz+UkSP6J32AtmDzpUylt1q+UrXl4L7jjlPqKksZDdydauxG7ORIe0qy3V3PiG/SFUJsmfqVtEUU0W0M1HOMGvmiof2gfOyfMNbT23Mjlzed8rc4s+LV7U/+dW4/Og+xYHwBLyw60tYJPYbi0tfvcLC6y8cGvv0hv8u3iurUsL6t1/o+BzjcB7j8HP0aipE/ZHftlm5j0IKSu6ReCUhKxWmguogV6MdpG1VjlZP8s6kZirvUC5Rr1Pe59vq3658SPWQupM6oOxUdao7Q8ep48rjqqPqo4GjIa9OrzSolFQoyATUGq3O4/WJ/RyWW1FIplJzKqvNZgo5xQG/2AchBaVUq/S01rNFp6O2KEMhlUorns+ySitZEy0ps+wOnNqUnFarTN4UZr5a5mj8rLTXsuxpliCG8AClXZjCT8saP2DUGrsdmSBNESsIQSQYvZKzYwOSEGHhB+K6XG6iNMC2Ng0f7Sz+pvCT8Rk4wPiyFRWNjJed0tR7pPxn/OjX0rlj84tH+Nsn3/0CdBQX7JzTH/UbBxWDG3KFe/cW94B97L29moXZxMWBTAXm9QSs5gteJsR6uRST4lKa4RpWYVKnbKYKpoJrZBrFjaoGdSM3iBnETWYmiCewk9WTubH6saY51Gbb+orHbGSf4THRUeXRigu2n4aca5X3OZAF6fR6SBgNBuKxW/jVcrnS2+Lx2EGvf8JA6bcaPjWg9/Dha8N1gwjfFaU5e1gsxquOkZ/U6/FI/Sx2olDCrzPK8RM9XkUxx4Ts9qgFKL1BlAyLRZSB2yeCpGirCKlFn4quY1MjMlos+LemjB1GAhsNJpEh2Z3QLwg2uJRj/Ydaqlsz+13CMautEdaVZFuYBMaSBLwMOpoaPu6YiuOEQIZIrMcAKxoO47OTdovebrf8cw1Am4B4ruD3ukKAY2n3bLn8AwPILGQqG4VQgckgVgNJ75dkrtwer6pntifGA+jH04p/W72/X//MU21W69jEkMYHvtx514zVa/dVO5tFErHHNawtUTFiAN1+7cmHf/GrvbskAdj8x9feXVK8DfZqzi6Z9ea8zFwIyBdPm7xzR8PI5ZyA/5uvf8UMFDDSr/h6mUfhdXgc3rAh7ol7I5FotFZS6+nl7RVtMbQ4h3jGR9ehHfQB+pDhKduL0ZeNp2x/rrB6pVo5x7AqYi6lUmVOpQL9WBbjoVNuv9wy3woEdtqtYynWYrWaOBhO9uOTTlmUyKuVDscm9DQde0ku126RSkUmougclAhjCEOIcnAOt2O4o9PxZ4fY4QpByFFxU6pC8N+ukporrMFIEp10hqAavxQ2p3ZdwWexbldN0GDCpJ1yUofuNiXlxEW5nzZGGuhp9a9/1lL/0L3MxH59Txh37Xz1NfmRzuLf3r5s2Xxo2aO3v/EsvTkrKfZ+edT4L5rDj/+6/33Fzy7B/tM/sETUb6z7UXHt558f3rMOqP3p7jgc+jNT15MDTj9HUSZeQXo8UGYhB+7/pxzwdHJ/KQcsTzMU1esYghyptHR5c+SRVym4XGfuaO5c7v3cb3LM6eu/5aW5hNLAl9Li3VnhWCyf7/H5SF6Z+HxC3vowXnsDL0PgkNc1hxDY/8Xf0JOHlqcyFOXkNeAKLQytCdFUKEAy0HBz/ln4rAIvCa/7rPR7YAP+PVZeSXoYUom4isOvStz8Krh+oTia1E5Tw0DJb+vbt7IBAg2gbwCqARqooZSvrkFfR0FdQ8PQAQOGDgWJXK5QqJTKZhPUkBijWYREzlILPoPISoHJTJlNQsk0ZcK2NjIin6/1eCzmul611lqr1Vna7JLNxtviEI94vZGhfQc4+uVrK+vMvnjWkUdWd8Tn8EhaDWBAQCUxbC+1sMGwpabmfIa71HU++//QZihL2q32NF3VAvaBRGQ4mkRo3kS692S7S4pILxMJ/pFo9Xmhzxhp0kgadrCMihZqMmnMpNlMA2oEoeYaf7xsuXVReUdGAsWgp3kRlLpzlbqgkJohYNGDcIEpXndnfDqt2vt3rylpU3vCKffW4pz1Hruqdy3X9ZVyiD2sU7p1X9vkjlRAr4AuWX642RCcA7+d4tQGgjI4Ju2bM6etkikTaLqrSflTSygQtpordFYYZ/Xa5Ua/eRFaVmycHwjpZBrSE0lr149porOTavROgzwQsEV89xT3w7zmqMWo9TKBgEIvs2qYgf2EGsR67IdImAcpF+aNPHWRbzuUgA0JmJWAx8JnwmipFWZZYacOluhglnajFn0o+70MPSeDx2SwUgZzZFAtgwf9sNoPt/thsh8a/EP9KOIHsx+kfvCLZbTZrSa7QKLY5T3ZqQFNVYo4vyFz3K+SqfxBvwgblVL1NyXiRG4Rjf1dUcbrd1IZv14uBPHLba0JnBK8XEhe5T4R6hvIFKDCLf9KjUQK3d1EhLCb0Nq6BKLK3VC15Fxoaiw0Yrm5HapIsnH++qUdI8MDYqMWrl7S+Urxya8eHjNy/qIDr7zyH/XPvnBq2t0TJy5+/8XH7ph++sDscYx0Tf+avqsGrd8+o6mlc+Mfirvnzzr4+vfAHP7Rtokf1sUqu/b+6Y3nD3VdeFbw+6jrv6c/xPROUw3Uu3xFqPJgJdoShdnR5VE0PgJDI1AfgT3hl8NolQfO+uBR/L/udB3y1TkzhG7hilMpOJiCpakNqZ0pekYKnmFhPQsptsKJKJphOiuOVqAKvhrffGoKaX9jcwo9WdQmo1GrTtX5jHoTKaC2sMjnc+f8MQqbi24yJ98hMfvsxQx3sbs7y9WMkDQ8X8iQ5veaUosg0iWIrMot9MbkJpWzPsSWe87e3LtYIK6uyts9V12jV4PxBtkboZL+0BWQ9p/S+sBH8xr7BmvNBtmgho2h236+xPXkko7FK84W09zYJzZ3jOp3PN/W4EW90vNdtmHF/1n8Wio3Lbw3wks81o3hPeHVsGvB3DtffnXD/cU9jx+otMAff/HDJ/aeFP3XOsHunqQoMdkHVUld4Dccj0BlpH8EnQhDNtwnjJ73Q8wHUp/Fh57zwqNeOKGFQ6ozKtRLBYeVUKNsUW5W0jsVsFEBr0vhRSlsle6TIunRPDyZh+H5jvy2PJ1nmIqYMxR0u50GoxH7rU6nQ4+/nWaTA8nTdIVTTZuD2RBymB2cwWEkm6wyVzONJGXV+DEZRJ/J3mgbSxTVu/jHmSTpM3vxVgbvJjwxolUNiJCbFstJG9Qb/a505Vl/vio3mQ3GakvTYfCKcP558YRCZGPD93x6YeBov946Mi7vek+eas06PRODFalpE2fJYcC9LQDKVQd//ULvRKXoR3fnooqwUeYufv1dsVj85C53NBDIuRZD07oFL85r790QeGvR861DQf/iFZunvjRfnJpOUayWWcmF0B+o74mFQjuLb5MKrjPYEP2Nl1VVBYPYQtXeXPMlrJP4CLZpfyjXpM2GxZSFV2DrMLg2mCcmt6WnEo0UotFUXXEg/QssWwbKiX2a1/nqg4GXAuiUBw54oNUz04PudAPthkOOMw60xQ5mO0jtcMh8xow2KR9Vop0I7kQwE4Gc1FD5fGKKCI7xNySqoGFDLjUn5kQ2q1bDaBiGeIJuMYepyA0XTxEvEtNiq8uv1rIajgrZ/CJWzohVpGtoFi+tcATi7ZWbXZ4/zwnHUqbraqk1/T+uKumFhHFpsNy+WZeljaRVP15M0jSULsW+jSb6F890Xr5z1p2rBw979qkPds7csWrQiP2+QN2VvXOn/v6JudO8/kY07A8nXtQXJ8BTaMTorX84dVSD5F3fSYeMmjSguo679onnh0dhu+eHP/hxc1WtphSfcmFM8SzdTtmoDPUCX38mDYdSYE6FU+hUAsbEZ8TvjNPVKjgpxxoGmwBZoIKsQ+zFClBXJCsaKxZWrKnYVyGuqPA4hVosBQWI6Hckyrk85IKbMxkPaWGVdo8WablAhYyO+BRJiTziNGqR00WJqcauc5fe5N5tJHO7hFkxhcLli1gfcZcLmTczQvNB0iu0gHUVVk499APWJ2D3nrHgXJW4FOyszEIu5BFp9CVAKoQ3BPXPPBtd2b9jy08I1Fzf0vTJ4Hhj3F+7tNdCOp/pWljs2vDQvZKVdfcYd+2dPpJuf2DEprcPHP/889vatoBnOy1XjzqesRQ/nZzfXbzvhS+mcH8dz//i0jsHS/VYdLG/aA3G+f1hGP/Z870Bze69qTca3wSvJqE62ZycnaTppyKANkZgTBiWO+E0C4dYOAYwE2AAQCXA4yloSW1OoaNheDgMHWGYHl4SRqlwbjLGUtX7auDBGlhTAzW5+tebYG8TbG2CVU0wtwn6I2hCouH9oJ/UrNLr3S6XSybVy6QumUyyTQprpbBIClJRiPJzfref9vPD66FeXQ3V5yqhstf+JBwOw/4mOAyA34cPpcJJSR826nXavBR+3XtiELtlXjml4TRuDa2x+RVq0qSv0JjNflw4T/wD7lxjyTy//3HhzQIRgI8KmY8/IoosK2C07lZyH1/EBkbTY1pKt9x05SbhmCz06sQHEDOlbmVZGnm83bU9WChKPTaFzufkgSl31A9gBijNCdZi04/dvoCWcIBoeaB4IcOwhbV1/pH3FM91pN3mCosKiQ0jaquSAQ/3KA11ouIPlh9uZoOQVUltNDsR3zvxrUcZaGCh5a4TzbRn7Y93jF19onilWDfNnXCarDo5y0hy6cdXKg40/Ez51t/rdJZ7T4edk/vcfwz4E7lfmM6BsU6H5WxlcSDZG0UFqGrqI37py1WwpQpWVMG4Kni5ElZUbq5Ee/JQnW/Oo6rMgAyRvrEJWFqxoQJVh5vDqNUPs3zQ6oM9Hpjg3uNGs53QZpljQZvNsNwMbeY5ZhSgYTuCABqD0CwAhVLJsKzQbtFoVGO+sAdfpddgXjVRtVSKXsMb7DNqolkvrWcZtUPhUKpyWSMjpbAOa7xKjH7jVRDae5BIIrFVPRM2/tky3aLOKEL0W1uANpLCtrJ+ozzuknortUkm95F11DKvFb8/f/BIxJ13jCFdUEY4K/QeX2xyy9TqyrYxm4CFWrAt6/XT5uEP/OzopEETB4x46JUXVnTSO78qRlfM0j3U7spqZeJAACm0juSK7eoUv2j+8hPnTmwA9Ls7+Icnz/5g0Uu/eWvXbQvfug9KGK0C25HjWGa9VIp6gx+3KfloEkmTbUl0KgYHY7AxtCuEWkMwIARSJ7zqgOcdMNex0oGetYOJDtHoFIL93bbkJCZ4qeneP1Dd6iM7eJVNBBu78S+iqUxE2NPbaT1qRdaA3832LECF38jIb1kAAskul5KpNy9B4V+uAejR/0L67rkAPfM9SjSnj+/fPH96H4NPU6soLlBW6uwqk7HvsLqxbWM3PnjvpoPPPH1g1dxIYuTTK2eh4fuKvxnVxP1xoN6rEIu8XpAodJ4hX+vqxm3Zs33byNajfc/9+d2XRlfWffs+0YedFMWswvzuox7kTdXuZje6TbpYisZIYYAweXsDAywhQ73TotWR7IZKoXBaLXqr1WK1GPT6/7RAo2WYZY1lq+WI5XXLpxbWQmH/zEtbDFaVViGzGrQOPel/ev4j0sUVK6HGixkyeaLcVvomZIUvcx/12F1ggz43Kxb2OFexN3qrYQIJRiRQ6ckwq2wPvV/8n9eOH97VP2vS3hkicCnYFvMaX1mzHqRFaPmd6IJ1xe9+Vbz66IvyofX2IYFA2Dm0fdkPoc/vPhXsQRzbgzh9EePPUXxSkjan0UHZSzK0UwYbZVARSYY0CrVEU0lpqiWWpMhF5Vi1whWpkDs8JqxdPz5Pero2nicDgy9yly8LgyiFUZfl/olYcGLgRSZhIUsB/O5BN5U93YfLbeCJcayq9OBLonj/1Og73n3075COzzFPMe/TRWcs2rZIpOPNfT36fnVZnaTNbGnz/1HM/vAtMCzdWktfbI8PKf59d1uskl5d0fTwlDl1ClWTQVab7mszjkLsp3/57e/7klqPd/F6tzGDqSi1m5/wlPGYET1igCWGdQakVsoVCh2GBfEoFeEiKBLxW6xWrUyqk+p0Tq9f7/Wf9sN+P+z0wzo/YJ/Sb7d5/RFHVKFNYMQBdmkiirx2h87isN4A0cRV7HqHI3gLS4awtN2oq3sMUCHLXb6YIdECMs2LkE3Y8oc1j4cu7f4rtUL7V72KmbbpQfk9gQeL33bCe61h9bkTS911liEK4snbwjpr8GtHFp8yg4uHGsJ3+WRdvyv+vC7UUZy10JvTSRhBDdnDa+n0bdWVWmlAqIc5iPXNJxhrOamH+fEr5GfkaJx8thwpVZxLnVQjtZqlwI1SiEdTkAi5nQ6HxSBhjazR6DJZ9Cas7WGCBaTYqaNMbhMyWSwOh5Mz+CVKhJQS2sT6nWKjSUCjxMlIYgK9iwmUJAb5ZvIIMwWwWhFoUyi1phVoEwpiggisk+0+84FApir6k2Yfqkxt+eKBNZMSgUjg7oDDbJq25rWdkNO2amV0e/HyxmS0qIp6pxdbZoWCXbNFVXx8coDIwpDrX4mGCrrgGV5WTYFPIpWWZ67IVZxexXGqgNftJudpvVav12ttVqv+tB7a9KDXDNeC9pgXdnqf8aL1XjhMeuTWcODlNJTPqjcJQ6XcNget1UgQQ6ZqqaTEz81iKE4CS+XHbohBaJEt3NzW1cyVB4kJbEMm1hSkRL5IQRkrNEyt0kEIk6E0R4HEE/QsDaKhxR/FAOZlczJLqupFyL557UMT1FWUr1S+COnzdECk7VLOyrcpoVm8sflOuFAcQKNv56VLFwa3F6vhZAk/VmDH5l0sP1Kq9Rhd6savIHVjCFEgx/QShqeJWb2YZRmxGBhK6hIxDM1KkNDM+lzjObyW57rIPFri0G8sf7TLmUx302cWfOCpgizQ76qKpkmwvcutgt9PKs5Hf093VaHRafRW14vC33IKY5V2ZinlARG/7in3MTca7Z7uXuLe7hYddcGTLtjmgr4uWOeAOxww3QH9HfCoBVosELZUW9BB40tG9LIB1pCOKc1aGMfN5tBS5QYlCinhjByelQN9XAmoUwlKjYZsGUUqEaPGX+YH9DBPv0qPBushpu+lR1K9RY/0cqkQSCI9Rnx2m81stFhMlBm7dTajUq7X6LES1KssRietkjAiNem/30hMQg0pE8A+g9C3vEAGUmpKXWgxPwisUL7lIpn3gHFmOjX5f0E0HI1I42+t0OCdFkZqVGGw5dOJ2ZCfEZmMTPu2DT+uuH/8FJoeciDx2oFH4u0z1+8v/mTnuJ2H92gA/60QOnkEPV/8qni2+P4l/anvQY69s8yTXXPg+p72WQnImbu+Q3LF2MpTcvlPz+NP+iTWFR+IRmK/7BQ/cL8NNlphvwVmWOCEGQ6aYbp5iRm9ZIItmt0aNEEDe+TgJuWimGEkUkRL8ZfqVTWsUcMENQxTg/qsAhQyliGU9FMOvU6pkrGsVKIm0V63hJcgAbxIlFiX6PQ0ImRM3hgzh58LB8xab2K/DFMwU8jcRENNaYgD3Ew1LYQqNbkQEwoES4dgEiqzbjLjgP4ZKm6VfawsbjfAHaZwcZsB5g1YsuoTeTAAmpfuG9QflhR7F7e7r4F31YCTzaemtb804MSRwm3aAFo77dBeoku7iv3FV7G8TIMo/+ymFticgTMR2OyBcZ7ZHrTcBVlbHxuaoICQGE7ScJCGGTRMmzpk6NDRI0Y4m0P6cKRf/wHNoeYVzdAcGjyosqqqvrbWmU7o0+lEPpfDR7UuEcKYQ+SZMLEwyT2JFYFYJHJOcusn4bOkG8xucIdGDHU0D3IMqa1ypHOOyklTHSJwUJVo9FhffVNMaUlEYiGPT+q2ZzViGSHquatEJb2fyXxykRPCb43vE4PGkYPwDJuzQiHTPSFGmEDQMz+M++jSRSGkfVN37uy7GU22wK0u36g6z5hv+tGtMBFYArlvjKfsnkFWnlGJrR8q11mhGzPzSOSbRCjKgxLLMfGey+Jbr4qvyseH1ZHim00TF70zufi7iiHTJsbqacPKyTNmgG/c7YPjFSv+8mGmt6n2v/44R/uNY4kCXpG3hbjwJ05xbMz96eXaTU7h2viQKvJ7e3D0A/jSRnyJGRzoa3nw+zd+M3X5ibYJTVJpczp4YvOQJ+FosZ7PVIz6WbF+bV0jPW5mbkQg0Nd2/7W/zvVrq17r/XEdvDm9klwzbbv2y6ne/OvCpRn5EcQ2Xf9LsT+zEfsABUjxrz06EWZPgOXjoW0INA+BcSHYHHwsiNrs0GwnU1SmGOFuFtpYqBG3iDeL6bGC3x4CLN8wfORIl3+Y3h8IDh3mH1Y9DIb5m/r2dVWk9BUVqeqqqtShFKQqZBjj2ycWSAGZraC3FQq32+62oaQNbDzGPcOGUwVx9daqfVVHqui7q2BY1eSqhVV0QxWoq1xVySq6KpVtamD7tkRHjvHb3VGJX18RjMptJr8CmBvc9clVDjNYibtI529h7YVRRVgRkqFEG3vGjBHrR3jqZoNI2Kk8mYgpzQ8oVV3/k16k/w0jdTc8x6x06wDG0gyFqu6ik+5ovIA5bjyv1DEbv28aPOXFkcU/NgwZNAazkHHhhMmzwN1vCm/N3zW2/qkNmIkGPP3wiGFztLf7LTJLTcbjqO8dqQiOjExwIToYTW5ZPqzfrsP2oCfQMm1MhbVAt1978Eph+YlRUzH7DKkInNhceRqOdg67xGcSI4vF91b1XduLh/VrVC5dvNmQbOpvsoxKPVR8fb5ap83H1nyx609dT9/mzpuTD66cUQshwVauxLh3AsY2OepHfOupKByMwhkVbFI9qkJLWLiNhYMiyJHe8iibTUllMoZ4MZpEMsXQtDPF6VMpbpELprqAdw13IZcr9VgKtqQgTAYlyg9xwFWGiZtkM3n8NlqjS8TjWU7hYKQOmSSVddBY2aBuSFwKlWGsi90Hkjn5qFACxkJfvsLNs+XKk+XKJRbZm0JqQjtSjH26m/r3TJUTxoeSJb3JfyxJPDNBVij4vrEC84ys63PZnETEP/u1nz8wYuDepz/ORSpF7MRovW368IHZ2mmv3H2nYZAMS3Jh5bXnx5tnBALJ6N0w/7aRg5d+eupVrbli/Lzn9naOrGnsC48OSk8IYPruwthxGPMglaXe4c3NqdMptCEKSyPwihVmUVCVJtIXJ1ZtNmU+Z37fTJuDvp+5PnOhRa5zLoTpSrkIZWmXK0vm/Wm06UwWY08Xl9Vz2bFZyEowjf0YYhoTCYXLk/QgT9hvA1lp0wmdlgIlJfVEtBQxnEJOinpJmLckVRkSBsO462JGwJWFbrkqTfXqJjKh7MWLycLVm2yktGf4Vk83vZL/xlGlqP0twxKzGcB+vGhY8QdWj86Yq3F2rvHn3T+/e9gTd5+GprfqklUj+1sjC5esvXMtSGJWnln6/R3jdT5NeKzrs4w/sBB99mrb0d9hV+qo01s7ql6dEbuO/Ojb3fB8/1EXyawYrANXYltaR/2er5wTheMe2O+BOz3rPTs89Ks2OGyD3TbYjP+TGPoOA7wghrMMzGE2M2goAzsRqXNdw7dRDRlsNrO5XFUgGHTWVGOd5XI54wl9PJ7YkTiQQBsT0DcxOoEScakyHPpBHFrj0DcOcdLE2Wmv6dUrnEg7sigedrgCjiCb1QUlxqycYLpzVxuxVivzeYnLBdcPk/KjjKDAujm8lCyGmxgcY75/EXXnSDTxn3WXTqshRC+5hd154G6DJySAMYZhVp5+vfjp3OLXscGts2P1CFu3mTPAO+70Axv/euKJBY5692BZ12eyO9Pm2OeuXTKkVyxMewLzPjgPQ+BPxfXF/ypeOTF8etmGgRGU0P+PI4rrZiRqyHgbusW/nVbPC0zGTmRN6O7iwxMpdP1p7B8sxnYqRKWpTl7/Uhp6aWGzFGZLl0sRp1OFLSYiBUPkEmWICiBRVqlKuH4S/mUYvRyG3eHnwmhTGGYFlgVQ/0BrAIUDoZQfWUKl/na0zaaLuqiQj9VJOErOyd1yWq6SEL/iowLGKY3nMiRpiFm95mpPrFYYdk0cjHcz5HomoykNqiyFJ4w31IWPBJ4Ir5c2Sffok8oqOtjN3/Rie4sJRNt3X+APavtFIr03eTpz94xoZh/fMjJft2TmIy8O91T/IfdAa03D5qX0gnihbuAvX39rxYpf3tax6KGgf7E33Lx1ZMvS4PDi1bX+YNOUcu39Z6JFWDc3UC/z8TNm2G1+zoyWmzeZ0UChvCHIwSkF7FIcVKBdkoMSpNfpNEZfwEnic6dYRkYZ+SxpiFNFyTB78045a2OR3GfzITljY5A8YAugAONjRXpXPplH+YpsL1o3Rd+hRyP0QPv1ffWIw4Ccwl6sKmuVCkHzySSkXVIc5ZQ2VtWXrnKXL2lKxOVIGOumgX9CrKf0VVK7lWQES5m8JKjaXalQGQreGD13IxIkWkBPHbOubvmWoU9X1cx4/K80pANP0KKLxz7dNWUBI57eur12yf0PZ6oBoolBEwYMNNAKc2vTC48/tnHUNNH965bMrLdWNvLrj06orP3TngGRtO3eS+sW1/ArHl42s8mcrr9jxIRRA9P5isRAb5/RfbcsmJ7pdQvtq6gCrzzjJ4Q+qAC70+QlbKoh1OU0NdvinfGjcTqekpGrWpOTsbMiLhHM5mgNp8rqpOUZIueFxNDVSxcLmOG6KVUK6fwDdXQmLNb/Z7JcuWb5Q/GV/zNBgNMX3/j/owW6fhVjhA5MiySVoZ7j50vSsCIEK4IQ8g7wonFqmKlYqkBpeYZLBYIqn1IdVHHY+Gd8ymAGH1VBvUoV9PuUvhSXcip9eqXSN0W/CDvGC61rrMhq5FTscKxEkVxp5rQ+d1hOSYNhOpNyqpQSLMFdxFydz5J5hhmMCy5/8nHhYvLyZXwslKadYY25kQA9/FStFqadlRkPE6uUbFaDzgOCsBpvVpcmowu6s8ysGGgQ/WGkxCZO1k390X9//xN0uM0UTSiQyDZniNg0pN/4ZfUJp2/Vzuf7V2TjiaJ3dzEmaumrsIWMUs/d31+bRE+G6YVKXWzSKINxWDTYO7tky8F3HO5e9fnqaxPRbV17hZh9M0WJSJ01oeUXfE6S3pT+Kk1/FYKQDzZ64YwwpeYUQWCQVma0mKKcT60JctqUSpnxqYMZZYZslJnOBfUch6mq9qW0KZfap1erfZ3Go0b0EIH5i4wdRgw47WvsyG5WY3Tg5lLccI7mjkhfl6InpLBGulWKpGRo7KIEnWCVauxiW7V6nzuqFMmDUTaT4tREfX58K/ELAvUxbfGzQvnpv1+E7nmxAj//y5XoXofulSDrMFkRDyfjCYVKr66qH7p9V9dcWN3XXFEhJ6sxmAn++I7aSptpWnNt7zF9YsmuX48t/hn9IRvy56KGSOW0s12fwGWQC4vRqjPsS1UsmHzXxGDM7a3RdPWFMcXDpdzx0uufMd8JfRbS1D6+9rSQO96TgtoUDIjDS2HYj01OGJYHgB4XgJEOQG0m6KcDsQ5mcOs5JJbDaCn4KD9BDyZNdkcYNoQhfEAOO+UwTw5GOcijQldUSziYlStZkdPncdKJrEFK6ljOv9l1/hPBY74qxCLwAVv6yxe7bX1J1d5KRUERlMAs9ks8QmRcW+X3CAYKgh5BT5TC58x3fcYOX504lVxy35zWL/7jrXV7aOa/Pi9+8Mna1SLRpRdBAUn//b61fPENpvjBpf8pINRn6ON/fXoX8+C8eMQ+a+grW1pnvFL8+Ztnt2z86BJsuut1VVVX1bUn/3zgickLfnVBmF2HsS1Pn8DUW8C7bNFY9L4ovSoCP/DAYQ2cVMIzStilhM0SSFMGoT+CM2t90QIkJ7LPQlvkgiYNWkx+K9aarnQyzqr9XvmtpOnCODVzC1luogVNBumWcwWCkqwSAjRsSYV254xI4oBvGtR3bnB94Fez9FgvZqbPaBvh1ILo3YaRmqkDoUGCuEnFtseGN4O16fD+/3bMcRSa6BMLMR2Kj/UdOK/PsNahc/jsXn2F/e1kTfHI2OGbRkz87M6FiiohLn4NY5v/xPiTp37Gr3jMesiKlls3WdEJDiqpPIcNaz4V8PsjXm9Kp9crq6qre4nUjItBDMNLpb0c2JmypxT1db2Uyl69nCk79qnsz6ZgZwo2pkBCShlSRoO9VyqRZ0R+VwACCoevflgCEnlHtaMK2Y0OpU7IJZXgZdcnBawzPypkzglVUD3phZvhJbfxhh91sbwft/v74i1ulWCfQkIu5l8kG8rOFFu2V72gqmdUYpCk8shArI8MgzILlAvN4ikrf35rbvQXy1Y62bCrv8lnUIYrh38gNuUsw8jQiDsTNht7qYmnTzb3SwxwTR1l0Pbpsi703JwgRV/ONVvq+7ta4n1bEoGMdaonr8PgE7XEplqbSzFpxfUr9Gi8Lm7qNL9ok/5RPTJbLE7S9EtEK5QGo9yI3C4n7aRpl9yol8uNp4ywzgjLjFhy9TqXNqlFWkYsd7otWiW6x+C2WYaZJ5sXmukGM6jNLnMSe2tGJJeIeWY4M4Wh0wxQDMe4GZqhMRt/XCgN2iaPH2c+wYvyjjBQ9d0MSV38E+TnNpaHpvc4t3gBgPWAT5gy1k1uFhNXl8UkJydqoEdrix8Vv6/4jc1nzTi18V3Su6oq+sUXUNeXkmu2jEMbl9DHmq4tXuTjGgK7kTLoWvJ32I3P6gO7baXaj+tXhNqPJPUhv+M1M7xghsfNMNsMT8ExQNsBZmGfv8bSYkFPa45r0HYN3KuBmZqlGjRWAxaNY4IBDJ5V3vu8e7y01xF8NQrPR2FPFO6PApoXXRVFbVHIob4IRZFoOOZbySJhcwstFXGUklO6lbQyMjwIwSiKcBaNWBf3q73gdflZnZwUcIhJOuTj8wXuXOkoYKnuEo2e6gtBVXI3XykUboqJ36jCQP/ncouJb/1faite+7eVFMTusMX+9BvCXqtK6hK/eEtudw6Nz8KJKDwVhQ3RnVG0OAqt0ZlR9FTkWARNjyyJIF8EjBGgI3AyDM+ESRXFFg+0eNo8qNYDFhesU2xXoKUKGMiOZ1ENC1EWbCwoWNAx8JTomAjdJlosQvvpEzTSaQNE85KUPknoI6raIasQ8KtLApKQ38dqVS6TOu2XiMvJ/POlTP7li0Iu/9LFf1tAQYhtFMCqG+sLzlSaCuwTCihKX4Jedv9/vL0JYFTV2T98z91mubPcWe9sd/Z9z8wkIQvJDUlYQiBhDYGEgIICsgWVTSC4gYAaFFFxS5TFgguoEINooa34FVsrrd1ea11a2mprKm31rVYyfOfcmcmiWN++/+//KWTmZm6GzHm23/Oc5zw/SYknH60KLpz4PrCUPth7JvulW3cw/tjO8pl0wDapY8HGioUlEYKI1e968vcgcTd5/4Obr0pxAMTDVbs3L0hZ8KUz2s7cfhfg50zPfhhVEDgf3pDAoc7q7Hev2nzHY588eOLidw/dfKyp7qqKkqPbjrbmYhfi3cOs2DTBZTIBmQnM5cBxBhxiwHEKjKcAsGNAAe9UqXlxA0epx2BSZJGoVYqAZiQ5IEx+EGF0akQZaqg3ZGisQwFzEps95betumZ2xfTrF4vUgLueyBEG4p9Zbp4xYdVDDy1e/7zl74/u7Ll/d2ub2JeY7c2Ox8spg5bG4mLP4dCcYiJb4JBF5+oxA9Yo2Jbo1+vxVj2Q6k36oJ6QSDGgflMFVBy0I/QxVFraK5XiSq9ajntR91quoRb1KqfyLWuv5XebJeKncElc+S4Dp4bFXMRO5vV7b14VBhNV2T7DG39QZy9mz4IVcLV3pLas2Jaqr/siBZQAgJvE2Pg4VPhP4O9mxJYJnsOakxp8FgGMBKCIfOPJLByo9iECZVAG4RKLfkU+CUMpjpn0OiWrAAqaUnkVConOa6AlXph3Df/G6VfbU6+mxC2x9lECYCE28uSaIlylrtwOsMuJf3KiP3v5/dzvn+1XgQb0+wMWVOCbspdfPj30++fnD/8azTpl7hbnjNuhzf6Quhted4trvhPKYBnMiXhstVB20gwmmsApHXhaB/bKwDrZdhmekQE/ahPpo/B1FLiGAhKKo/CDJGghgY8EAFOqHGIHicq4GGoakbYRSmYRK2aMol6h3qVfFmQxyrpQB0i+wOOE/iyXLxYUjFpmvedH2Y1nmld1fhcwfYlfZh9/bPMd42vXdZ77yQfvoLaP7NiXv3d63cbB7NNC/W1b7nn3Zz+8qUuUVX62OpYArPD4qTjYEgehGOCi66I4HQUnPeCABRw0gxI92MHuY/GJLNoaJQ5KTkjwtRKwLgbW68BYHYjqgJxhKLiAsWgsHrVDTG80oimcdp1Wr9NpY3GdPqbXeeIxfTwegy/GdUqFtigS9vN2u5HjPD6/3uf3Ox0+EuPjUb3BoAzzfmMU9/Gck7crtZScV9gh3jk/mEqdYQdTZxD1KWoxOsOez/VTvDG8Ic7+JMW+A7+DyjvbSTbCgu9tz1E45PYGEMWwtHD2fASd++j9AhEGEaO6bXTAMwIQid8Su8RK0UBmyaIV2vr0l8Y9JtngWbl1S9wUHRh8Kph98Z+OcvNkJlvDWK+OOj0g4Aubx8sBA5bjd4AYFZBILMcuHZgcmePzzYg8RIwZfBavuXRguTct9mSkvOuJf/iVUto3uAHfLsqsI9tA/k2cz1Aj1H0n2B/EHwqCO4JgYgD0+cEBP6jxA70/48cxP5inB5P0oFwP3DqAepZ0IKB9UYv79Qa9I+DXB/xBnVaHssvxgaA+EAgGOBYKEgNAQpIOLavXalmtcqUCNCk6FHiVAqgVDkVCQSjUbDXbDZPLMES5bgsqyOFWq4Hj0FvVoLE97lb3Ujde4h7vxr0wsvO2ZmevE69xAlackkgCXht0G7y8n3byPGfhraqAXscqeQkUtDyHa89DIefLp6nzqXzpNIdsR3SVidXSd9pfFdOpkZuMKZEOO5+qmtDXERnqsGEVpDxMCuwhQJ6vMi/g0rQOkH+TNfBm3UHVKll2lbzdrXJ2D2YtM7J/0V/LZN+VT7FzJlDsaZL/swn8kej0kiZ9zeAbKUu5x1NkWA3+MZjBf3ypuN6ckHg8Dq6ZTHgl3sEOHLnKy5n8DAc3RGOnBd9LcTAnviT+YJzYGUPGaImBExEQCIAb/aDfBtbhT+K4B/nMKtSdh2NFCqWSVRk5k9miszBymTQcCqpUwaDDotNb4LcMek0NkrxTl9QRuqDPa3FINKpwFJ3Bk9E61S1GJhf1EVxl4XLnO8LRWYv06NNM8OuI3d18S86oQvUQS24+iqDeZuiVUT26kO7n+vkkhEijS9xcM35t174NVT6lAliN2Xe9yQeS/nuMD0ikh6LRqpVtK25rmvzQfdeNj4RuLrruB+vq8Jn77u2ZOrN+e8I3ff6cpmunG234uIcmL6/KzJ1VefK6mjuysxeA0udH++sVQvqEFTxhBU9zYBcHNnDghB6U6kGZZp8GP6IES5QgpAAvEqAPBxw+AV+Hb8dJNfLUWsxhMBplUoNukYmQypg0XajvvSYeQnmD/fnXCvUjmYKd+eYsJ8SarhTCPdSydTeeffP9dw5Anw22nWleuea72c+gzwYdos8mZlx449yGricsG8APXv7embUbB8FM5LOhoAufh8FC2O3CuH4f2ODd4T3pJUxe8JIDPOMAt1vBWis4aQJPmUAZ1EfDXgMu0UzQ4IvZgyzuZ2ezuFKhsGA0rTNbIjqxTuFWKNUyguDU6SBh4RbZxJqvGG3fYPNQ5w20X5TPTr7ySYemURj/fYgiXqkUaVaj5eCZfLCCH3xUsBJXBd+PeFkj5WXgX7mohVYgH7XEhRmxDjxchy5hDJTsfivYwYGNHIxTh/R9emKfBpRrQL8SQNmalGCZAon3BAG24QAJF/fCoCOK14hFRPEGXC7G+DURv4o+95CY0Ypc+STEN8p65Pp8i9wH95VHIxVokb5JA7Jno2XlEbg8Q/xCEo3Wj/iFNBL5ZbAcPJCbO1xRFo2hIyvDJ1AK99M/LtzPFIH7wG7MIp5ZmTLBG0NnVhoKPyEeWgHY9y5fpDmIDYrANmHTVlMPuUex23SUPE3SNulycoFpE9lNUkbHk8qnTAfcp8ljzDHFCfZl03G3fHVgQ7ib7CGPkgcUdJRrI1tNq8hrHV0cLY3YOIPTECalUpnD6ZRIHXK/1CFx6tHgiA7dKh2p05l9/nCA9/ucXt6nM2rIPCdKkqjqK8JZQAPQj+8SEpIiFsNYrBkjMOyTCCtxOu3hiD4cjtjWY3JWvlXeKyflEpwgkkn4EYr6cTu0ZloiiUSicQz3+aXGgxqZGWlBWBVOBSNhdqvqvAp/XwVYlaBqVhEq55bzYcCGt4bx5jAIh7lwKj++o7NzAPHG5afbsCJhUWV1njYuT5hS3T4wxF62kUUkhu2Ryo3s+/DJmMir8IfYQXE84ghWgNzYBXEgA/qChr9Lh6IWliNPEblwoT4VDimX5k4tizMCiBE0yx6RRwUkyXmzffitT0w59M67nb2zs995ZW6VKZm8+XddC+cd3dUSOKYY/JFiXVMpsE+79e6rfT6qMXuu6/rBV78777bl72Z3e5wm8Og9S29oXZ/9+U7/dNznkza8RPwyvXIa1CmRx4z+p9aPP50/2zsfbM7poN1mAFAH7cM6CPXpbmi3B8WeyvsES0gVUd8rIQDmgRLSK+VyJc/rUQ+lCZ1mNsjUGZPJldYT0kVKGczrICix8ogNx2azoLHrViuLoUviPQpJkGUFfRkrtBWziGeKXezNEUtduJCb7oROMaVzE1bQ6IUIGrOSO/uvGTGEMZf1FLwXlhuJnj/G4YnjHjcGusDv9FmP+r0fAOb5xE+y+77MvjkI9n5/1U0lXLzMt9hLJO5c9fvsc/gv6psbf/Q36LhA4s8fgf1/SOhrs5P27GzJPgpzOdXlD8jZIueM44rcUf+LOemjOd0hpjh1+aKEgrYbxUrBeEFwlgllbeFVma7M6rIdwe5MT7InI5/JzFLM1c3Vt2WWho4mJQGD0xoIJK11zHjF6aSEKo3FSJVWzauCPl8/4RJMOVBPxmJ2rQ4CQx1dmqaoqAr0E3OgKkR1+ngEPhXSUTyRVipVUpXJ7l5vkhm1Y4IGo07LpvxvoiHEWvAeOlhAHtbFDmu11sjFKIjmiO/1mWjUEDT6fM5+XCEoOqwQEXBaDr7B0MyG3KgYNDdGHJ0DM4HCZMERzMQDULJonFf1gGiSAzli88KY0q+S4kjgW+dGMJ0ILpIpM8H+y4+8qNNn/PquII6157lXEFREzAs5y8NDQLQyF43hI+cx5XvKAqUgN5wJWSstZ5ZP8y2/45lnO/+VfX1wP7wKg3R2jDl74cSGqUvHxmaZpDZN5sb6myseZnDV1PazP59/z8Yool2YtCV778Snr74n+7kPr+0mVTdeWp396zwhLXTFgl+8Dfad9rTjvi8VqrN3tdyeEuX+fQyjv4Byz2DV4JLwpFCzuuY53XH7q4ofqV8LvR7+cUS2QL2l8jb1bbq96r26J3QSh8FhFLQ1urnEDN3csERNqCVqg9rooBw0raguLmYwi9kMMlZb2m1z8e5EOsknJIyUl9CA4ul4MMbHPQEv7zGYjbyBKS62m4Ee/kDaZrPnMopqi8XqyWQUGAZDJZ1AduQ2lMYNemnALASBORhgy6EJv/imBmg0xYcBIqRWm4H5NF6H2aB/COIKTIsFLp95MV2SCQi+4gAaexCJZ8THYEh8FAye4oBgtma2Bo4FzgTOB94PXAzQgX5wvSAXZGYuwJkDwhCp9af54WS1bXNOBASjr1p8C5lNUx0Q7Fp0tfUFP5d7DJryr6rt1YGtarP43Rdj8NWtpjLxV2DEnzjTp9VVBQRNWWTEf62IPLvzwsBX9LNyYCR1dmWOcHSINYT6NtrsK9LJVCI13s5WFsIFKDSAfE1p83zZ6a/wZaP7Rmgt8fc2/w4G18jXzB7TuqOgu/KVzeGtWcUWy6QmxeAFxfKmst/Ek+tkuE9xdWtwMfjj1Pafn+3YvTGKXwSlt4Zm+nzEtFPZXxdUuP4u8Fy2bU40E/L58PQZ/A+PlTjSiPdt8l3Z/YNLVD+9OafG0D28BmPLL6Eel8B8cpUdtxMO8iD+lPzJTB9+IiC9nd3m3Za5D39Efm+Gnu1f7L/Rvz6xDac4jZHnwr4QHzbZzLwpkojyETvURI1ar9GoJT6fPZHUJxLJO2FGuh41jWxlehmSkXAmUzgihYGoGP6DJTmkIEnSdBGijUqUBpMJliS+K6KQYvi1BMPBI4IC0FsBUINVAM8hEoukhEXVVTT5uhvbjdEQlyRZ9Ra7XdNPAIHZagNqW7UNt9l8iH9EeSZxPoF3J44mjiWIBCL0LJUluESpiDEQ83onGBAJEdMi/fEoBNHeOeZjEUEM0XqLI8MQ9ihoFsQfnf+eB+wrDH7tOYCBONiI/GRV9Qiiz+ocL5H7SiijiGyf41/as+I7c3567477XZPMNZPlWYV8SXV8ou2aScf/sNh0jIE4Y+PkYuCYufGx1pCIM9ZsHTw564b1i8bemG3xpENQEUih54uOaHPj29lD072zSJ8PTOkj3h171Ywc7x/UiR9K5Fo/kcrjjdMQw4p4o7YmgYi6akdh3h9DX9iFMDKRzGPkrQWMXFQEGHh/0Qh8gmMfXP6ALqFfxwxYJWgVmjqMHUW43Op39ST3FfW5TxbRrZ65yQ3JteUPGu933Qtz2PJiZ6krWTIpSYn3lnPGImN5kamJB/wSl53nhVJQ2lo5hi9tsgEb4nMs4qy8TYAqli7mS9JFRXZjud5YlDSWOz0eT27GnDFdbiKdnmCsiIwkWPplXIcxxBzo2o8KZt5mKy0twSOJRT6ZassZ3XkdvlrXo8N1iGxQhcm2nCHOE/hqoofAiX6wUeAxzORM+IqIWMwYDBqdTuN5NHZdnEVXNVZkzO6ESXxnDgrBK65MU5ZKDEKdY9EXFEnzbJCDl0RWbc0w1cTQdORRLNpfJTTajupsqkoQFyf4QRS7BhQSIrExKD/7ghY5tfPuCuSHZRZOhRVItRFnzdm1z0RcnqA1sSBT60mX232/zv4/4Hzp3Wj/vXlhUzZz/bEbl24uiUzXa6untQyEmhsY8AWzX02d3DTOm4jUrR0z4ZqItWnTlz/AB+eaK6CDarhlkPnuq6vHhsYunb+b2PDYFNrna+MqMHD5jexKegv0QWXgNaElgrjewlH4Re07Gj0uO+44HaWkJRA/lRA+Ni3OSBKdDqBxHsTTCT4ueiMsU8ZjNnToSaNnWQ3MP+zpjD6dzigV8VggiBjpTDEMABOHx2Mxj8ctTbPlQQ2bSbOIo1VQqIOOYCJIBIO2NP8SOIRpcN0LGAvY02AHJgEHsIwYH9O5+JiG8TGdj4/pfHxM5+NjWoyP6WPpM+nz6ffTF9N0GsVHZbmM5dIcmy6XL/6+OPAdxcipo4JkGgXJdCFIplGQTOeDZDofJNOFIJlGQTKdD5JpGCTT+SCZzgfJ9NeC5BQYJdsv5OhNRsXJoTDJ/jcKkl8j1vofhUj4tqJ3i0QQeRaemxoock6Oin05ryb6sxzHXmlqmN24CucUcyrS0T+YG5e9etec8Eeu4qsVuF1+w5yi9/z7mOzhRfdti/ss6+/OfqCYPjlU/F/22tkIwPkm7730+cxAyl+7m+DWFEfc0KdRHYcH6Vs9M4FvbF/Pyhlbp/kC7cfxtxeXxTy46OdG8UdDTIdioQTqoQMLg/uF9ttU96n2q/o0x7SnAvQETZ12lrbNdpWqK0BTOgVPBQgLE3Y65SIgwywOHqNwQg6TY7MFAjOL060IxxkG0xM4DmRyFODccb3eIGXCcqdMJJPW4IKMyeBoLqE5ErSYWQj/u15IoKlcSMZmPsOujzoPW07heqh55pzmmaHmmfOaZ85rnjmveWZR88zHzGfM583vmy+aaTPUvL4IBGbmyFC4G1Y3M1I3c0HdzEjdzHl1M+fVzVxQNzNSN3Ne3cxQ3cx5dTPn1c18BUwGs8P2PMe4uPmeiAxE8nMQxUFhlWKCKGYNmsI0eDQUcZS+SYbnthWYGUXglANb0IeNwFfEMLACU4mT1/qYkvY7fvrIHc8+u3r/x70QV62YFv5rYOwUOg+gYjA+PlZTXN9oHPwIoqd1v25A6IkIbUuEvfiXRXmk9FVu8UJOjq5RTg51J5a9gfqhyOMYwn4ulDVZm2xN7iZPh7s11GPpsfa4e7xyiqbtwZA+GAwZDaxaRcnNCobhTHK5z2z2eeNanRR3ocTOjoXccZjv2GxmKhQMB0NBFgAKw95Hs4N4BVSdE8zv5fSRUD9R01cdPBPEg95TRD1mxjioVYzpcDWE9UEuGM5XURDvbALafeLTAjHPCJGg6XtDhJkpcVoucgTi0MSCHxhBiIesNy8CT86IdVXAgmiNAhwukmUCsJdMK6+eHfzM8vANPtvk+VdlK5cf2hXxbVzT9cobVW2XXsl+AB7pmjYOSKHlEjN2XHqxNTCTzjZdNb75Buek/l3gOfVKMB3vvLbYSTsv9WXvmPQ74oGvcX3DuLEbwyRvUG3YUvAX4eaENuFOhOLheDJW1BXqSr48+bfkb8PMXLK7dlfDPf694Zca6OpAdag6WV00l6AcCVsyEW8MNSYpi9sWcIRsYUecOlx7uOGZycdLTtZSicm3Rfb47qslNT5j2NHomOKYmojQshCTVE5WNyqmUHJCppW5ZQGyYVIRaCiK94Pn+zoS3Qk8UY+A7ZGeOlCHVVdVAWUaZmXxiWGYwZVlxvBliOkGcVCXV1Xw5fWTxvP1IhF1bV2dfVKDftKkhkAkYk8UQfxcpMhk7GgkWxWYMgWLV1dLyn0+ZTydlpZJJbjDYbBaDcSsWR2trR1EPJEoKy+vq5eyGg+hcMe1WsW0XYsWAWfb6ja8rW1rrq2m2kSYFCBTtSwI2OYqUFXFVS376qjcRHt7StSS3HxNkQYLagQKESJ4yX/N2a25LGEqPPn6DMZvz7FG0uJ+th0Np0bmjpA3VNmBeBzxMcZH7ScBXYG3E1XixFLAME+PSN6DFBX1RehEskaEakZAaZ04PDXHtZufBT90Ft4/YoIITNyI3pZgU70U52TXzPEtH3/jzfOFKStn1zSVROIlVoPV459yz8KEm6ZvHzdhhiL74R/jdeVbDQ8pBi9KlzcnO21t6ZnZZPbnTNmSOUAzYXHzaqkkZHAURTw186ubb5TJrlmF/wEEtpeXeH2+li3ZPeNuv/OpDRNKYpUlltS8vj67cbZSmf1tdyPtA5evKQXZionWSTC1Ipr3g1usVw9+4Ku9DjS2jJOUdjtbGm1LnOmx8Uzd2hv8zU2uOU3IPrKXPyAuUtdBj/QdIS4zRoy7bHvZx6wH2aNWyTjdjewG220sqbTy1rA1pSNVKtcup1PvoBIUOis9R9BIQ2oYC6HPwQERiEsJUz8wCQzHWXbpZS6nk+NhuHpeo0FR63gzAxgcFQrB76FbqupDJHWYiUPVQMRkkxCzq9yQSPjsY1THFQ/hf9yeV56cjK0gbcxRMSF5SgrUVsPVVwQWxBlXf+70yXwq4/aW3t7n7+nYkv393zY9Oc/6wIH9P9h4Rr/m4Jbn/tJFEuDaEO19auVNP0/b7p9/NHu+cZplPdDtnHdPzbhzW57N/i7HRSHmL9B3x/Fi4Td9uj7bqcDpKLmO387fzx9SH+L7WHoCP1s9x9YaaYtey9MS3shyvNE+yUaFbH6+nC23lfCTWBrmuTYza7aFWKouDGwSGy+x0uh2yqgx8EbMAzy8m/eoFUDBKnkFQESsnNXEc96gj/eq4QpK5DyDheI8xmo0dqtNb7XaJDTt4W16nqZ4GwXhLQogvC0Ysh2WSDiGPsLzGNrX90oR/wWGsxKJlQqHIXAP2qwwcNjgr0Dxmi2IMeoViGR5iGS1WDCHJYIQSwTzWCKYxxLBPJYIilgieAyGl/PB94MXg3RQRLEJmZULctZg4ptRbBDBimABVgQRrAjmYUUwDyuCBVgRRLAimIcVQQgrgnlYEczDiuDXUSwEsfmByt9IzZ2r+OQKkjCBGk6kyG+Ete3f4qLyD9tzHNJiUOzMe6R8UWcUxs3zCOvACFLhPMitxK1K6CH+SmxC4NYhv2Fa/EP/Xvng35mVk0t+f+kWUNOqGPxEsXSq5+NI4loYJMnpPZf+QjxcEyF8Pun0hy/9ZWtgms83/UWCvNQhlxUFfb6GjYT9nnp7GBlrTp/F/LoOnyM8eiIN9oD704fSL/pPhE6NfWmcZE6qtWbuuGvT69Lb03S5vzzV4G9IjU+3+Gi5n0nRaS4d8odSdL0AUnwqzRfZ0jY+bY0GInwUJmllaRTE3DC/hOos6m+sKM7HxHCmdgEX7+Rdxuo63ugPBOxFKX1RUQom1J50Sp+2WdMpazptr6rWV0HPXT067+ZTh3k+5rIdSaeN0VisrFzqdrk4I67aslsHUO7dB1Pv3QQQc24bhgX8PF9kFYSqovpgqqi6ioVvH9iC9qCQpqdFTa/KaXoV1PSqvKZX5TW9Kq/pVaKmVx2rOlN1vur9qotVdJWo6fWyIq6KK6qq/2ZNr0KaXlXQ9Cqk6VV5Ta/Ka3pVQdOrkKZX5TW9Cmp6VV7Tq/KaXvWNmv41NdeUJQbbUe1g4EoKj4oI/5eVHmu/cnmB+s9MgbStfSbqFMsM7qlhscxwafd/Zh2FekN4llhvWPEfGQvI1boQzzb2uRAuD5aHDtr7ij5zUSFX2BMOhcLlbkphk/OysVEn2Vq1VLHURoQrwv5+oknoqEajNWkIvKhA1OPnA5lEms+IXr24vIQvxhCJtsvrtQfDEPOHqUTCXl6hLy+vkMajUZCxWNQGg5qAPrs4kwkGA1KtlqpIlNcEK9jycq68JgfLhlBZKjGUp+cAWM63/WeZ+mciuIKB9wICVoUKdg5JGb8CpfwjsNQQkhpRlhzK2j3QoaVkt8zNtCQMD924dub026onNmeSDpfdzNtD0Y7d18aKDsZmLJJmX3uzYvJ4lW295SHp4PvKqUIm8HfL+JnQwU3vz/4YpHadfGHypGh4AhdyJTveOGzXLM8+sFCQ+sCPbplJZNvb/JMYn89WtIOY2WYvDeRi98n83nkA+5kgSCiCJliJZo/0ENkrfV4qbQJdABclwtAwtIphFzGc49hMbwAm7DAhy5WLGIXUZnP2g0cEzijTaFG2rrvX6QVer97ttlMaDd0PDgmaZraHfZMlWNbOBoMa+ID2z2TdMN1iOTaYB9KDQ9lVQpz/n2dBGxCLxyI75Vd46z+7ghW2fyXnyteBXTQ2mpcEEyPKu2SZvGVh7C/eB5WDXyqumRgH4azNn/30ydXzVpeFW0xKZ3IdYIoXolJJ7SOXfrspMZXy+aipPcTFX116/INr6kJlN1afIpa3xUOU2Bdb6FeEuZZVvH4dxpTN4r7n30f3yWK8+PpZ+PoaMR8+KV6jHs/PxZ+3i/ejXpLHxfsN4nU3tLuU+H6fi/sQYk0YytGP/bewpwPrsOI9ln3WPsVJK9mqnGvZYFnrfRC7n7lXIaG9SbpYXsoknQIl0JMsUvFuL6I/91pxiVzKS1xeN++icYqnnRNtDhiPrFY75tVjVgvmlSuVHgzXo15x3ouTcqWWs5IGiLJcLiduMC9Sy3C5WW0lOA7TahHdDARYWDAgFnHzM6aHSrjDdVuYJWm/sWT72RU2kr5Wrv2fFmZt/5MqLNj0bVVXNCt1L5TZLLjmHpghJMER4WTM50xN42d623zTIzMS18kX2a7zLYpclViQul5yk7nL3xnp9t8X2Z06xr/ie9l/Ongscjz6QuJdp81p9ETGh5rJZqpZScvCDsputzudjFNJq0k1pbarnbIQ5aBCXkahIO3hpNFgcHRrQIcGaBQsrxHQ9o4DNAMCRJGxNmuAdqJRx2vRHs9qbCtGqnNG6/Tw2G4SkIrdDqCwGxz63QYA3wpmHHV94TSF2YEdhVuLTJ2x26ENe5NpRm0ERhiAM0ajRisNoDO7UixGdAl1FsrOGA1FQYeB3WoEPcajRtxotMgE6VYpjkmTUkG6Gj49Iz0vlTilC+DT3eIFLe22AIuBMxTJpQUS6U7UqhJBB1CGmlU0eeYPDCU6kU6R3CD3BBGvrImsQfqxpuAAOkdX8zvzTqBTpAZ59VW035gvgg177BSJCEGGN45KEUGR1psWI6vOixWzPgmJoZcJF25mrp1r+BRIszdkNytrZykH/6FaWmc5fH7LObD0XUVNawWgQG322Insf2Xf3/809BMtTb966oNsnyZjCQSBzwdq54K25254FMj3ljjCPvzLN2kw/y1gkOPabO+pG54H0ObXQZseEG36i1xelV1Jb0V75OC4sEimk7hL3XXuefp5qcXubdL7pIekx6V9DkU4HuHDatNH+o/cH6XIXGmfRJmRFlX1k5l8VV8L3bSWhA47ntTH40m3xxWJKJg4DNFSE8dBWftcHlRU5dyHL7uA2oXmNRCuOFsc1LLJOMu/hOAgUT9U0qfBISxJ1ECIGM9BxDiEiPE8RIznIWI8DxHjIkSMH4ufiZ+Pvx+/GKfjIkQslrFcnGPjxfLKYYg4qsQaRwgxXkCIcYQQ43mEGM8jxHgBIcYRQoznEWIcIsR4HiHG8wgxfqVt7/YLI9gKE+3tlwY1ZQVUyA5WliUqE/9BQb99eJsyjwvyVfyvbmGPKgQOIToPmIir5Etnxf9smzT3H60NJf5f+GtaGNyjWNKe+LvpqS6fbsry1ZcWM9c1JT6IVU+Dita279LF+X5ohnO34L/cWht341DbZjx+6cfTnYvx7KRlQtNaj6/xAP7PB6JFubkqf4J+KyT2y6WEhWorE09YE55qW7Wn0dpka9e32driK6ybzV3WLk+Xt9va7T1qPep9Tvoa/ZM4F9EAXTSiYTVaNiZigjMAgCjSN6cXZi4iQnCY7bxjNRq8VsRjIQQK/DqdA0IENKbTgSMlZGNQHWNen89uMutNJjObCsbYWD9RI8joLasRNZVYxH9BZ8qIj7w995gqgY/4Hc97zb5+ArxoMqUgcMh1u+UKbp9CsXa2D1wQcd/XxIaZ8oJF2O/fAvjP2kcFmkqsQH4DRsFyJNUh/rx8WU0F1PkJJDmRknKIwpdOS6BxFYMfK65qjVz31qvHHnVF9DXz5bhRvmSiq9okzraYiAAG0Xbw0t+WBtCEisl7wMq2PauL1j8y0ZWOwmhUs+pX01MHp4FNixIJr+gjLmCY9L+hLGvAXOENZ22yVqidRc4yz0qsrj0mPaU7xp8KHksr5Fp5QF5FJGpBNBHjo6zRCX21meONLHBCgCeKr0QoWV1ClASLivmS0mjFGL60OQIi/jAfaYZBQqPnDc1QpGNreCyRStlz5M1mm82u0uhVKg0pkdjLx0J0PtbldCoYT0mpNBqJwDgFPUvKY1NJyj2qcUG/R6MaW85eVgGVqlzwANbj9AgewiOUA3V5Tzle7uFUXDnnUZWPE5tgkDuAIQH+QVtuopnmDDWfyQ1XVmF8GNmb8rVKqulKaVn7CHjx2ZVeOlPYNSnIfHg/LlA6yryvuEk3ombRCD6XdcxM/MYf7Hh6x4zK37oWMeDnTEOr7x/++nlnr50c+dgeKmfAz5irp8beCz/FfC7I549P/cmVaUH1i/k9g/Zbo5aS8Ov4P66PtkDsWbP50hubvaFA5T2E49pMTEzWFuwblNxtaSN9vtlPEuqVRbEAkdOR7EpRRyaBVUKaHmcc5x9XPC45uX7cLPUs36yKReNe0J1yvBA6lXmhWs1IGDuTdk4WJlOJyWBcDaivqUVh4clxh501TTV4zZiKMn4M63a6cbfPw7tZhVOBK9TQ6hsIwDc0lwL4oaHq5OsYqKyJvERFVZU9kdInEilfMGi38HqLhVdrtXaC1hMEHYtGOaNnUsOY0lK3y6Vg8KqgRUskLERDMJXgLTAnWWBZbTljISwWQkgANuFMCAkiIRBALfYQJDgLR3Do/m/TGpFSc0hr2P8Drblinp9o/xRFD7YykVMcT+kVFGNENPh2JSqECFtBHZiCIlU1Hbp+YlH032tS8PDNTs34+dcPa4Qvp023xCNeY8N936ZO25wdRHZSc/VVNzvzcwkgRsGhLlkwH/aGME+q9mvGGCrs9ZpG+1zDbPM89zLDKvcGQ5e72/2Qvcf9tP1lhxbzWS0IRVqgw5GrGF5ugfmESg3dhtrr88CgYJDpeY9MJpeqPUYDrvIH1SrWiQbFbKXehP+aDikg49R36XG9Xm09rEb7Q0q1yqGqVhEqFafy5zPHCzmKwkRhzxR1sKGd0kL3bKGzcnQJR1KZa6sdvR8KVLjEo8ulE8Obovizo7ZCQXr7HZ0R3zX4r1DrZPZnhV1R/GJhMxR1QwL3pi3gKtQl+eW/hnvHCLRfLvkOXEsz5sXGgtPCZlmiiZ9lanPNKr3O1eXa5epxPet6mX+hQoF5LRZzZkwxn/GX+Xh/IBrkA+lYik+roWtG++fisjbrgV6t4/Vjysrs0Zg+Go2ZLZb8Qnu8aKH1/kDAJq50Jp026PGoqioYi8LVLtsS68f1J9RREI060Mq/SQHKclid2zpX5RCeCiI8VR7hqfIIT5VHeCoR4amOqc6ozqveV11U0SqxqbFKFoUuHf47V2xqVCF0pyqgOxVCd6o8ulPl0Z2qgO5UCN2p8uhOBdGdKo/uVHl0p7oCuhMJK0civCFkN5Bvahz8xn7bK9n5FTJRlGFcQX9GtDWO0B90Qq8KLx21BYeMH2SH9Wplc/ii2NLIdM4eky20KsbIlWg6QWv9GPvH9up2NIqgZXbqY4cwrGv1dxHxQjPjJSGnaYM3QRzBd1xLpK6JF/l9vopjl36ywhf05/s1yOk5/QMzhJkdrm6occ/wR12n+VMuyVR+pmSGaZVrs4uC6me+oqZ9Tb9yygU1S+VDRoxU6YX/D/SozyeDZu67QgvG/30NGvYlSGuu6EhGa8r2vEL8DzXi2yX/7yWc60O1X/6AclPXYW7sJ0LRRnonvV3/MH2/ch9LR5UhrlhWIh8no6wWj8lslsLAq84dY8YAwAlcSqIV0sjYDEk6d0kJwy61zGI2u6HbfdGBJcQdTLHFi0VknTqtljG9Z32JaML4yx++YHdneHHmPiO4aqoZKEP4pa2YQecbGMFczJwEHOZlPxUXdDAinnRI54hkC2Sy+aMO1ZX57ooRZx2wETuaMBXHSXEzUwsvdLnD07jHSVxY46TH2NNPr/wrMPwme/T13ktrnBf++X1QXJS16cHbktdOZN87QnwEbqlSJ7Jn/vuD7PV/fPBFQ/YfoAw46huTPwTq7PeQPXz38gfSSriGYawUnBXuDHs90VgqnC6OVaTrYw3pVs2M6KzYzOT81NzSBdFFsYXJVakVpatjG1Pd/F3pe6L3x3rSPSW7S5/y9EZ7Y0fTJ8hj0dPpl0u9VoBbpLiEl4oRUKaS8zKDGuJpC47nrcdm9UBRGGRFu/wyqUwa2eUgUCAcg2zIhsVDxeIKu9EKu9EKu+EKu4XJizJuuMLuU3CFy7A49NohQabPhNSoNR3fokVq/b+0tzHI3sbk7e3/R489cCERGRDPxEQiIhH3sPGhk0sDhUCuukIgH9XzlI/puRZy7gpe16XF0imtQY9BlcKLM8CNibQFGNolJ3TZ11c4MmuQw50zftjhzm5JLwOlS8Cvvvzob9m/ZTf/5qO/Ek3/ym7c++ATIPlMD35bdtsKnzNOjXa55c9l7wI+sDn7x5c/ycb+DvzfayXkg/uyZ+/5FSgGPzix71Woe/dAXPVP6It9WBL7neCW+5MhITRLP8vQHFql2qU4YT4WkichOPbL47QEI7zES8QcjCCahCYcp9Wah7CHpUeww1JKY9DyGpvRytt41NmLBspIaL1EQhuMRrvLr4fvQAMJRqaK4vd6vawN3oJLg2kNi7uKgn4XG0GaJlMat7hcnKsoh6tG+sCBoa2yUR1OYqPKlQWCLPoCJrLLlokcokgwMpADWajqBooz3vQwOuaG02qAdlBygyrwwcHT2V/IG+tqQMmUpvrO/SDyOb5Ytnxh4pfhsR3qwX+pl9ZmltUJSbBw/oy+X/VuKm3GHxhc6mNjk0BHS6meO3Bdz298+KInBk27wwmXFMLghj5wgwy/xvS9BzesYVFNPXn5Q+J7xA4tjflErDvp8odkgLobs2FB7IxQ2+uDabDR/rC0R9Yjv4d9ijns6w2/xLytY1bJVsm7pd2ybvmdXprwNvg6pB2yDnkHQyvkaoZgcY3STgHsnDgiXGfxeBGRPaYACgm2HNVu5afACsyJOYmbjxuEGcWIhVqQq9hML4y550J+ccKHGr7QoQYOda8aV4vU1MqM+lwYdQh2IpOBNjpgMQ+gSQGWAay6HXrVxMCnlUOH8kAaAloVIdG6UiPJyeFSAzdeoKf2E9mQeuF1G9fdtG5jxc+AbOuR7KE/7nn07C/OPT+nJPvwoUsr6x/7/Szq7obVXqkssOLDo8Bw5IG/Zu8+c+erOP5Fo5w2Dn6evfqd5VeD7787pxnVyKvhmrYTOzA1BqMAtl/okEGAoPbb5DF5ubxV1ipfIb9Jfiu5l7yPelh+n+KIbL/iqP1l7ITytOZ57k3/e/5P/JckFgxjTB4Pu8dkoo1eRsJ7aYa1SJ2+owRAVPY4ITDaDEHoTuY8jD6jOgXMmB+zwJWTdUhBjxRI9/jQUQXkXFC4gc+gLxGDj1YkYxU3KESfkSOvd2oymLiVR6GGGXGgl7hKucMF4Itbbnnv8ez3wewPr18x+Mwnv06l39rPt9fNXz+nbhb4Db2h5YbDoO5j0DlTeHRv+eMd7rHZyNxrFszet6SuTYzXOFwXHVwXF3anEEl4qj1NHsIiI/RALZbsCcx5DsqqQ7NK06Xp1pAa9R49o9FqeXEuGUaDXvoYfYa+SJM0DBwK9F2ZmgOfcJc5nMudxcgfyUABNtGeFr8gh5o7QSaoLCaoQNWaam2TpklLYu2502MiY7nYOoRGko+YEIPmPYqf/DX7of7b75j567eua1+4Y7/12U+237Hydy+snjtlC/6u+d4lTeUr2+beUlLeepvlqWuaGrbNrF03qaI2lzuOhZ/5dWhPLGbF1gvpY2ZwQHvU9JT5mPaclGqlZmjnm64jSIpWKMbrJpmPGyls+VFE5q7xKiWcV8KoLf1En6DrIEGSbCZXk7vJXpIi4efXo88v75b3yM/ICfkeG4xYhQXIibi6fTBnCNAOSo2Ygc3pP5oHjBPD6g9O6P8ELNl9n+18Etx4ckmT/uA9ny+YdusX1BJ/Y3b5v7JvZ+ce3/Uh2NgInsouz3b8eNEy8Nhbr4v7cQL8bJ2i7wiJNZfLlz+ULIHynQKsQl1TU0fT6nA32T22h9xj7hl7tO6Y4ZiZMYQ94XJyWnhGZEH4JkJSNhbgPr8fTAkGgN/vCGD6QAAzGGkHPoUgGtEUhJgv6PWGQhMCNlvKH7Dc4nBULo8yCsQzvZOmJ9TVj7tlgoTwcu5QY0M1mll7fJUbuKtFiofehmMNeEODfy/2l+qAEOgOnA+Q1YHV4pOLASoQkCVgMIDB3/NirwzI6urri08CD5ZI5FYSfRX73vOnxBJiY0WelH0gkWbFhuSEyMyeqEzkQRx8VTzvI54SzrUnIybpXBBAhbU0kS7BCjvmhVZCfPRsIkQs7aHJr7UX5o8TS/IqK0kTFx5Y+3AaBJ+Yv6I80mjVNt7+tyVTurscT71+692aB9ftXbtvavbCwx2La0KeAG8J27d/sXT87u3Wh3636S72fqIzu/BpwMxvytRMsfvNmorslmfWbNmv/vMLd1TWZBeA3rff7ZhQVhu1WF28zeIDy86vXn9A9+GhO8ZNEDl6Ln+I/xPKO4wdE1y3Km+13KckEtEOxSrFJsWj5l72GCtRKJw7XS6J1tCi7wdewWU6p2Wa0HltmIYBkoShOvCaROJscnW4cJdLrgeIgVyBYaHl4bChA2ZcVkT/yqLaqVd0A6xckOOCfIF8tXy3vFdOyXMWD4XTmc4fJxZPzmBIKpVp8fxMe/XA4AX07cF8zyDWrhvRMkgZxXzFHRB5e/MHqUoLTzw/dkt9KvuC6cvvzT4zcPXz17291O28raHzsRtWynXM8Sebxp9sDxA7QjLnDdNecY17vH5b8yl1esqehVOuAbGl88saX8MKnM6virYyRvQL6Pq31GLoF8aBC8LN08xXuTpdB01PWqlSS1WyqGqcuc41JUmzFq/ZbYklvVUZMw2TVgurY01aM7UjdP+YI6ZDY/p0J010W/XMcUurlwobqneY6MyY8dpaS/2YmZoZxbTewrv4ar/WY0lZaJmLqea0Bp3R0OekE8kmc5MFf8/8ngU3WzAZtIHnVbcQ/fgxITC2qtpNjnGNcyaS/tri8nKHP6L3+yMpyTgNrdHpHM5xeqdznLEfrBCUHhvjd9YGI/5xThYTp5YIoBkdutMp+gEQlBjN0jhN+y07zQt0/TBoWcc94xRqi52CyZxxCoZih7PJ2eHsdvY4KWc/nhEU5T5/sU+AaeJerR9GtufLi9HDC/B28VFvyD1GM+KjYPYEM0m/4O/1E35zrczPOTn4C8nX/eDr7VcIy/sFj7ZafAMtIz4+ZyzL9U1B/8kOiHdeGMg1vQ989exy5dDUALSpUl0AgiDvFSDcg98fvFQJ2HPtney5Qgtybn5Reugwcq79SZejJxia2K7D8oPbh+lvjSKlgXiXtqQaEM8mbvjFVTfH/J6YxT+pdm382YCJTUy1332rM3Zt9v0fl1ZGW5x2/wLHrp2+RHB+IOG94c3ZKSO1OJtdUB8oCRY3dWYnDD69zed0L+XeDftrwZysoS5d/zAoXm1wbzH+MuEv3pV95TZPeCow9T/ZiGI2RIVEP7TxOMCEFRWWCo9Aj+ME0xTLFE+P9WHbY54juiPuZz2nPe+41Ku5m9x3EDuC90p2c4+YJJJAkSlpTlkesDwQoB3LnQR09Di3B37fyvMOlwficg+OnL54FLkOcQsTO2Ea4YR4PSCPI0/ghL+CRmPoZxgc0MEAa+BULpejxekETmcvdApBpGOMf29AMNsyPQEQgD/0QkIW4HIVE5RaIabPC6JrhoIUK2EDYjvGMKiHTqG9gOWH6mHi+KkB8RgJO5Bz3DpfGjU8waxqZOe4BHUcc6jXCY0hQGw+oviWgkxgq496oi0dqo+WTMq4wy5Oa/VPXxypmR+eXKz4pGVjcdHm+1/TTTCOIRrHZhvxn6yZkKiLB0qLPPPOhgxtz0/30r6Xz9uzs/ED1eZiKfS3B6HPGEt0YiGAncRsUPcDMiajjswCs7SzDLMCR6Q0IAhHbtfbaDLN8Pn1vb5eP56zH0vGl38Ur2Ua8VqQoSc+v1xG94Oe55VK70sQlztArcBYGK1uT2g5jLRyJAuDDMNsMgJojX6Tjw0HtazfxxL98E5NE9vBrmIJ1sZyPo71hQsTARKdA19vQ0zD8IpMCfU1iZEzjewI/tc+XJFEJpY/9u9zyriMsf/y+8/DRyx/4D+SOyctWg9y3chsxOOuuBhSC41OMFgGLuJTzhp5c1mZe9qW8bNDh9dP8vGhtXe1XR1w2l0GjX3Cs1uIzsGrp5jdZU3GVdfOie3EqzR1O7Lr/zTVGbNqluCWkCDL9Y0dgLnR29AWomCR0G8k9Mpa01rD7Rj1Nve26e3AH8Dv8QvER/qPuA9NnxH/kDLLyFXBTeTGQFdwB0nXmycHm7GZeBvZztGJeNqYMlcGBbzWSNuCjniY9BuD/hA0E51Db4Npq43TmWl0zt8usUsdGjuMG0bMrA6q42bCQdIUYSE5iiDhnTMIUk8QJA4lz5n0HEFyJkQYqTPodTpDwGQ2z/AHoPcOKBWs1chxTiiwE1aGIukoFOoJ1KdPK5F4zQqYmWEBgsNNlMEUMPt1saBBF/CzEiRitQ7jEzzO6zg/p/PHhkY+JK4k4Fy/U66LRaxgiNtOOTlvV20eFrHY8yQ+iRdmgHUWjmxgyN50oEDiMiRm4CG+JmRob++BdDgI3tp/kueT7XzZk+kZzkcG/xYr639o3ryE0xbSqUwzDtd4yojJVYM+/AeDnYsVztv1bVvmh9fg3ku/I2oH7/7pZFfCptqKM/64UsxXQtDeEJ+nA7ssNGtkYBt2P4YbJDqpXUOoXa3WDtcq1znqHE2TaLEpAi4vTkulDh2FLnGOc5gsepPJQhJeKCjcpGpRMiw6vEVTtAOtuUpc/q3YblRuNKmQ8+pSAigOj6CS0hRu0TmDlM5iYqVIBg6n7owOx3Rd8IHQWd7i9vaYACIu03EmTufMFa4SqBEAfSnIJddU9N+dYjAbEgnqB70wYodopOGhxiGJiq2kcmWLTqy9E7k+l25IFuL6V6NzdXlvtxKkvetA65qHzrHG6LXunk1T/aXZQ10PfN9YywpwybPtYNfg1DLWfJv2T+3x216B7u6hRkOJBBvCRi+I2CgtXgfg9TPidSo/67GB+KF4nRFfHwNfXyJeB8Rrz+UPqZXidZF4f1t2PHGLeF2J5fm9qatgDhbBSjEY84S7f4W9p3jP+kdswEo97jkw7ona1zDSS5eQpfSJ8lMCtbfiUeGZzLPC6QzVnbm9olvYWv9IMbXW2ZVZU94l3OmiOjLTy1dmVglktTC+fKpA+OQR3ldeXE4SMlyudOnkDhdFxBNJpUqF+7zjaixms18vyNiMXqVL6g1mY9KAq1QO+E34QhqipucZphqBJ4ONGfOaWxJ9jZJElmPYHoDpDSqsH7cJTrAcxwPmuqCfVe02gxyTKcGaneZmc6+ZNJeIs0RPS0GuA61XSkor0beYLkevA3eYOXNdfsNwACFm+HdNOlJoOR28gIqNnyYGqvP/F2DOqNJWBM082vzqq5WV6Al6HHHGCk1AgkqSAy1o9tFX61r51DOvMMBND2WgrhHP8d+AdPDlZVtX7s6e/d6d/naucqEyG2Dm1flnLN648XZQ8cbNnhu0NXwxWD79/q6ait3vDN4x8danJ5Q+/GNqRsXgpq7Dez7Ibrox+/0mY8iJ+3xE5a3AsaTvlp+CB9eAPdWWlDwbPpKdO6tuGvjo8HdWZLv2tc/FK2/tEvWmH+rVVlFvcpwTldlVCLNjk8GBk1gRjJVJuSqzQ7WXP8T/IvJO8p0iejw/3TIjMCO4xEdF6Kgk5i3mJ9OUnJZ7rbTVSxahQAt/JokCrVOmyhhpoydhqDY0GRD1u0TuhhqbtrrJZJHeUIM8QljAcI9XQtjoAKU3MI0Wh8PBsHqGYTlJIEgHIxEHFdBTVEAaQ/DbjDMM1RhkmQDFCi01NWNPTphAFe1MLoiIUDvwDAWhNoWgNoWgNtVEdVDdVA9FUQhqyxw+xuJj92qZHM5m8jibyeNsJo+zmSGczQhML0Mw5kYZw1Ec/Ke/EWczCGczeZzNjMLZX4HZEI5dGDkfqPJbMbYIzSDGRggbE8+OIw2M+ES39O0wOj0MvIeZPlD5JyCOiEN1nxJCXpyc9m8w9YM56O2QmwxFdktYJts6V7uKIrXemXJ387fh6gIEZ132yQlXhqVsFm7y9WZPxTyFRifhLPb63P7WbKiPd0P9C2LvCuWcIqCYi7cSrcx891zvcmIZc41iqXa5eyN+E3GTe6NnB77Dsw/f59HLLGYTo1Q6THIYe+QUjvfjtFDjdei9XggoZBYvBSTnbDbcEFx+Gh24w4FEThuY3OYYTnipvZjD6TjtIBymUFBuYhm5bqdWqxSBHmZymhaYVpt6TZTJxJlChe71FGpDyzex5hrYUaypFs/riQn5IBpOMXLPGQlYhfpWxAqcrxBavhZjRjSaQWkuBFbfQsPaBTdt2Pcj1hRc5npqxTR3+uabZ27irGyd3U1ML80+NdEwsxk8NjixXGnZpv/d7OI1z7bMqQ1ObSs1l1DiugowXrwB17UabBQ0zaHVoV66V9kbojAaU+JKsZrKZmik9Cvhk1LP0syqmgOq4z5qamaWc2ZkZnRmyczS60IStiYSimQSNZWhyszUkMQasmYm0DeFdxoeVdAKWqlUhhQZ6AeUvFUiD92CHa0hLNZqLJ2REGQiqAoRjAfGHGWEsVi1QgkdoU3IpIvsklKYcpMlepIsiSYSDiYCzT/i9PkcWqNeqzWqpTijZUghWEJGGKMWZd3m42w1qC5HIpKXvNVBovF+BClm04m9kWc6mG6mB5rtK3gG02JOUIsZEaTT7hFkJMdwWo5ktMJQFxHMnAC0UdQjiv4WMuB8NxHKoEb1DlEjn0CTHaiuLtiq+IcT/+aMNY/uMNSuOMpaCw95m0UHSqBB5lQB0xWY/KD1Dj0tpV7ZtX3qNdk//VeiYm72L++MySyotoTnu5aty8yyr7ImG8G4WfyDJ0yJ8A3nl6YePG3kddPdZ3/bOglMyHK1Ze2AzXKNiVmg5lcBz1bj3ZM7giuyNy10psB2EFw8uGuapagJmD9+ZXD1ZIdvRmnOHoXsKlFvWsF2YeaS6avmPRQ4EOqtpWaPnz1h9rTZ05fVL2umE/NKqia6JtdNbpo4Y3aFRFonbbI0sfPCdeEmWmhqbOl19Qb31+1votXj1FOs46yNgkuoozEXFsRdYl7G5o5T2uGTVqy4ZGqTm3A11NaFiGCVa5ojON5fXBKbyyLwrp5Gj0dzQlYIFWWS6bNmORzT9PDvhIYGh388xPzjKwTBESvSx2JFYY+HZ2J+x9zgNMd4f1GMVbewrOKk0ejIqU8raJ0lqs+0tzoc3Y4eaP2i+jTsHf9Mh7/b3+Mn/C9D9RGg8hQh5YntmStzwGQgxjn8sbmjlCenN3ndGengh1WI/VYdEvfarqxFovrk5kH7vtmDl/4f6RdUL0WNwWDQh2TS1Uu1K0no2mfIxyT/I42LtJ3Vt/FulzmtQS5+3I3OES7e6Ppf6eLOfO3wLNGJGaDWfClMLcMXWw5aCFphVPgUKUWDiTJHDVwGipRdJj0CepVH2F5zr+Vl4iRz3MpcI9vM3Mk8zJCLpeAsDgCOO9SsXo0TahZXkzYj0r2kjMkYjaTNK2cMBlajARhtxtUsdk6/fKsBGAC80x1k1azRMduB3+4ADoQ0I6wEYBLQLFkgWS3plZCsJCk5JjkvISVN6lVqvEd9TH1eTajVnNpdmNSJ5nSuGehck48c4hyBgQsRcZMKhg74B5XZE+L4D3Q4kdo8dJowAgO/zpXHm2Q+5KOzZx7KPbxptQs8c/vuh+d0Z7/ou+9O+4ZpC8ZFfHj7shdbxl2zv5HozFY+eON19//prrnRq8FD3obe02vrF77RVTcZ5gzXwBhBQlvnMA9WCRYIUyZbjmJP2AiJzCjzyxJVxbKbZLtkT2GPM73Wl8EL/OvWt61/saq32V7DcL/sFRkeiXr9fkeqWJ9KFXMY5lCyeiUGlCwMMXZxjKYKLrLJhJcvr3itstKrR+hPbthjNHJemqND0Kr74nG7V8qgPF3gIhF/+dYKUFGRsmLwrVqQHAxK/0vQHouBV7DsToEUB988pRwbLE6xStbomu3Cb3cB10vEzRgFHYuKzVDo3w1ojRByCIggBbGjJKmLFEmplV3KbiVxFGafKU7JwXcZSvFRT2kkkpNSPtMXU/x856EoLvHcWmUu6Uc1nepqeO+nA+KXrwpwyNBBrkIKxYm1g9GCzNlpqS+tGyFMMAIajLir2AeKdj+04A5Rxvy1yjLTWDkIO1uX9c2pWXygEe9/TW9PXevZvyWeNN/qrDYKoBw88+CmRUjusatAS8xVxHjGZheeXlt31eu31E0GPYO14/WO3dyFErdnNjiz0pJhAmNQzR7qBFGb14kBYSzShxPghI3cJLtT1st8R/Udrtf6hvXPVikNlcQrK5bVWSjMt812FiOupAF9OQUQJR8QJU8jeY+QLxKoNzhSmMjQ0khsHUh6SZHnZjXVSx2jzlDnKRnVpOxQroKyJB3KHuVR5WUlqVRySu+wwXWOMrdUXn7ijNwryCpnbP9D8fw7KfzbFUexVQ3XNgHX1okdEKb+SwOekRw3vGI9aSP32r+jP2A/ricd7rRppv52O0ngXgwAnZlvsTnOmRm1oGQz6uXKBMwzcOaoUqGQvqaj8RYMNKF9CAZVt55XnJOj3XEG42HctJEERoh9CXLMmDQ2G3uNpBF6Hq4MtX3kav8XchtIH7ezH0egE7owoj9LXJBcJ5a4QTRyL2lo8AS+NvuCCkySrFjct8Q71asIadwzJ+54JfveKzce8XjbH/gYHE/F/Rt6PgCmIMOfOvKL7L7uTtUZcW8oDH3PHLgWNiyAvSE0HguAY84True9xCHXQe9RP7Hb+VCg10ncDba5dgYeBeR8/zJsA7YTI+ul9a7JgelOkgGEhJYSNjXLWjGbV6VWW2SO1wiJCcEG8x6rReJD5QatjGE1civLOjQ6vUajw1SITbFPAWOUhs1tu/fSgNa9xe59TwN60BBQDqkRKqsjVAhQ+Rxqi1g/EtM1qEafDgy1LA21vhRqBKDEmx5uxSgdLpcXwwzAN7QNqsWpBjDmiW2Hsw+9d/dBQ1/X/W8wE3xBUObcQCw6cM/nHY3d/wB/fOmj5+78S3b7qfVjFmYb8bMBTRHtqcq2P/6TbPubC5eAZ8UZS7dBvVovzu+PgqnCso9dWf1l22WefE56yvmy6zXpOdc7Lnqr4VbbXulB6RHnUy56gW21YbXtduktemqys1nfbFugv8pApW0VzvFA0As2yuIKuxLxEpDWUxIg5+UudZysk46XjdfXGUgPq1apvDwfgev7glbL+eHjccwtkUpeIhIYBbGaTc4YTcs5ucVmc+iNer3eiPiDVV49/DkplE+fRIJj3rfwl4AHNY8K3mgik1B1qLpUParTKmqBarUKV6liQa+KNRpNLUc5wHEhVDLkHEIknkHg7TKEb4LVm3GoOFUsfya8PTKQ2wkZStM6IwOfopA7VO0ZeWRoAMpyMFVdOZDfIRkuCA5VaL/mj3Nzrj0iS2apuNVlzXczpVPE+p/KbKnrXA/eG42aG3gmPn7uxU/kqUWtJ6vePvteeHFx1Z7bLtiIHYOcS+ncyf22yM7PBjJizJLsn31k3Yrfq1xPLHog2wGuVt4zbXeh94DaqPWj3gMNLb/chaHpkTgWDDgNAg6CJ/FjhemRhV6F71KVhfuZovUYxgkKnMAT2vqJAfgYHfoJ5I+C2fHEdupuzItdFkI36MEm1a3MHuYTP5nwN6qa/G0qEiNIkjIYjV6b1cRxPGHCcTMyKi9mBcAiyFQZi8XLaftpiWu5e4/H48W8EG5zvB7eLFbcDQqVkZPzHKtogU4abxHAVuiwEJxnWUsLZk6aBXOzmTS3uEW+I1cTC7rZHvYM+wlLssa9HW7gRv+K+61PoAos93Ec2vO6EMkV+NhL7RfYwXbUeXoht/FVPZAv9CJDZQtWGhnqV9iOVOBVFdQC9lVpofgrujqJi8j1K2BUAB0e97gxNfAARB1RMF5cB8qU2VdPA+Z4dX32RHa/PgvM0bnZn9XEHwD1G5VbuLHOMdB+yQdSg8tBf8ekS4Opn7oeJybdUp2d8da95OLUdFNaHsrxmx7BMGIstRGiMDv2d0G/Rb9Ld6eeUDs7bE+aCIaSJxljLkOSZ4xaQ9KoYJVJBUlR+a0vRiEnoARfApuhYR0TWHOHqduEm+zkHs5Ig0P4K2AVfGuKgFkdbhDkBMGxjqCWZc1IKLrczeeqOdDMbeV6OYKjEMjSwqTH0AOX/jILkbKDxdnlDhkLf7LQn93ZLrbed346PLyuLDF4AS60eIYfwiMxoFRXXrm2OnyEslMGPDoGjCyf5puoc7MPibLs2+5rDx+2J9tU2Tqmpdq9xbJUjj9Q75U0d1Abs4dBy+CpwReXmi3i1Na6teCleaYK/ydhrqYol8eWQFvYB32iB3tR8FzD7MD2YXsle7WUSmvXJrRzZaTDB84zAANeAsd1Sgati1EuvUXJJKzVVtx61GIxm42onm18CQZVF6h4XicR9wgDDGPBW9C57ARYBd4EFAC25dZz5uWsxWkRLL0W0jIUe5n3cvrcyxJson0Nir7tA5+imeEX8kDy4whKGj9uHx1/O9e0D4+DH/I+/y9nbwLYRnnmD88zo1uyNJJGt0bn6LZuy7J8Sb4tH7ETJ3EcRznJRQI5gFwk3CSBEAiFkAQogQLhakkgkAMoeCGkLVtDSkO237Zh2ZZeW9J2t912W7Dyve9IPhKu9m9bmtHosP0+1+95n4uY7AZfsst4fiw/Emvl1Q8/ZX/1fw9+AzZ8nB5wqqxKzzQftaBl5a/hV4m21mXbXzD94fCG/4JvaMXm4q/Nunnz3r948eKFi78hf83vBVfz+mMOehwR6tHj8MTjP2J9It9U0ifP8voEuVM+wsj3gOcm9cnlM8MQjx9CNr4C0SBApIgf5WozBFynviF+u5qapS7EV0uXqq+KCwOqaLpb2hsflgpVabOSVQWVgsAlQDIQC2JJoBGSDAbJGEKPztVHWGCxK+81yOnTPnEYwckAnutH9yFc+EYFVVEh1Lrd5opqDCzNST7RMoZA5BEhJURYsXoiTDDZkiLJzz6IYtg/jhaRavlC32zczk/Bi1nEz0qglJc0Y+ej6Iap+JH8dM+DQyVPja2HoXv/dV4qtb49moi6TJxNlWidueWn+xINc688xjtvCFCWXLfw4u9BTPqD4l8P7Fgfc3GVOs1bf/jNXfLi6glnbgJTTefnnSehP7dIx7QH1zOPpo6k3g39LPS7kCQjq5c/XkkdZPaknqMe1T8aEi5MbYEt5BbZNma7TETINDI3E5MlGOHtlUhLEyajkfKZLV6vxWK32hir1SaTy+1GijHKFUaK8GFLIDOZzV6r3FgR8Zfhvt9fIcYmXnKfVCoTu7HIxLn7PB6vOMJp5RarLCQ30uJBicTNcVZKbqzy26wUrTJmkUrSx2fHydvxsAxEMfejuF44Ry+k19J7aD7VirZZzljhoBWsVoPRYKwqxwMLOC+qUECwH7frKyN/bPbrE9FxV7uM/i9xAcaDg+NeWyk/QlzqY648xbsGZSxcgPSER0BdSnnnpQhvKrlfaayosdRhJ+GuPQ8tKDkONlPx3m1736ZzlmqocVxP/vvKEyVq/+q9stPATfgRsxHoe6FWXS3nEOgTvLa5TG0kmzhu+208G45YyMsqn8OCsQI1o9SbGmFlotxrOkoqS72mj0z0pi7lavHYoqaELaLlVzc0ROvRq7NTsQWSZRxvvJvP5aoFQa435h7inuTe1AlIzsnVuYc9T2pf0r7CHYt8jzmte0f/DqeQuhWc2R1wRzmhXpdMJAyemJdLclZdIh6LeoSBpN5gpFw6IC7Jy1Km76w9bVeLK38Q83lVONnqKIALp1m9KMIbBiPHkjnrQitpxUkxUeMPHK6YK+fqdz3qOuISuQbrM4PZ2r7aBbWHa9+oFdb+XvdLRzKWzCX7k48mhckTpPVoXeJlI8YQeO8OHy4U6I/LHR2J7NgnPLQf+2y80WfpliH4HTq+Ikx5ahwyXJ7rBDYwaDF08E3kM0ouaVdSnS41CkKKOXrdB0tvCAVcOMep9boi2Fhl5TJQB9ojvlim2FpcvNUez/n8SqnC9mZnTUWsm0lLcYrT4hZPDZ/itCC26FtF5nq4O21Umtq8qel1u8deKrrCLm8ubH1pEbnl7gGRh89tKm7g43udkMu57E31VbNCs2pmZVZW77e97Dkalyq98pTda00FU8KDHUCUdsboqhmpham1sDYlcEDUGyOz3j6vcE9iT3JPlmpq9nirUiQIYkRNh8drzWOgd1RRI3LzW/t+caa+3t5Rw3R01MQqK+1OK+N0Wk2t8g5r3l/T4bRiKHhRCtKP/4gnwlmbsc/aRNQjba6t+bGqA+wdfR0LOu7pONjxXoeoA+/nW5Ff04JMcMtRAvcxx8ZAo6uymvLSDoPVgD5XFjoJK4mpQbrQOj4I92ec1hot5bgVLgnBfX5zlt+TndySndyKRc5AiE9qVcLnd2FLm7D/cDCOfyn56nVbHwlKRdvmadcISE/WYrdlakNz7Kx3kX3XLi7qn+/FIbhZpRCcPpK37b7VGYYfjzz0UMAgd+vU+fVGd+VcRVguttnirKIt8dVhuOAiPhOOx0VbLn4krRCuQvzgy+1b3gkzO+BkGrrTkEnDK1UwLwn3x2GLE1Y54ZAdUnbw2uEYC09YYdC63Eo+aYGNlh0WMqiA1yTwgAhuF8FJATwngAfIYyR5Kwnr+QmbHSRUk+AgQegKhkIxvMvnYjjOFfD70b1LVv1YwwsN5NqGmxr2NFANzbrXjXDQeBhZAJq2VeP2mUSXDVesOGU1yXZEKTbAcn6/w5xU5nJaJRVLJCmXIykWUlIimzx7IYHHxv0wEaXxkKzkGHp89gI/OYwfmlUoJD5Ed3ynImzpp8zoU2e+bq5sAWjC6fKJ3A5CTQPndJSy4qowtR2USE07S/0g8LTP0iw/fhAXuu4Si5iJ/GdnQi+tKCaLs76389n/LX5a/Alg8LYYDDNyeQhdUfzJm4dh7iv3zNB9yyonq2Q3RNTe7qsegjkvPlh8/QYldMcGzNPA+vO/UruK2aL+2mvBC2JYRFws7sgNZ9geRbz4tz8UR4uRVeDu9s/0+cgu683Fi6uA/gQ2w/YmEWOO1uU94R2fIR546OLHwghfo/B+bvsJFSwTgVRkEpErhDuFTwupeULIC6FGCGEh7KPgBAlD5EqSDJDPkKSERC4gqXdkkSDq5QqxQqmwS8WMVCyTHlSCUssIVbRaoF7GACNQC+zI9dczGtzOaLoeHPqcntTbxAqpXCU0knqlSMSotSIBJcbT/0bOjGSTSSR1I4lEFvdrGS0kduCEKShMmRz+YeF8+Sp6QH9YGFVn8MTlqeQSUXiAopvyppMigxZ8pWO6mnfZcUxE6Fe8XTwaaCyu9rRLjU+YxT6IiNCJVZp60q+XSqXWVU1UNFT8t6KU7B57mfyP4YG5M4sVcKRleGDhtKL5s8Zux22OJSkaY65rCUJI4J4rRCPx81z42QbY3wDDDasayB2ZfRlya9VdVeRT/GD14w445ICnNSc05AENvERCAjP4IJFDnjWjUantalJN04yddoDD7XSyCFjVhIIBv43NZFjWxsgYRq5lZH48U5wRCWUMqzXQzppIKFTnl0dsWgNrZk1kpi4iE7GCKZPZR8ZG8P7GhyOTk9m37Th1qjyJtDxVsSwNSDjQsuOB7Px9EgnQpfIBparX6snJ4Fpn2XPDvF/qQu7zhoBvQYxH0ImrvPgxn1VaLSRKBbHXhZ2ev3Wfm1tp9SyARyR8aez6oNEOz63xasOu3VcKZUM77+9bl6v50dC0zi3h56cVnlt7AxzY8kGXh4y5b6SmXZdZCSu8Olwy6zf0Fvf3NeY9VpWj+BOje8nshTO3W0xjzyunz+Nxse/in4Ukn8NfR7ye8+RrD9SS7TGYI1shIxEdHidhOQmzSZApJB73vU5wOkNVCIAelUgsIQxEW2kCj1WhiAbkEzK0ympRqxEkZjQMw2ieZmAWA+38OEdGY1U7Ix6fT2F3igyMiTWbLWK1RlbDCeTYoTiVTeKJx4g0aJ35uex4luj4RHZMCTWMD7XE04bRrZDJ8A1qpoz7wzm5vOEpbUVN7FSLcbdJJyZDeczlxETo0rBrIbnjlievGxheM/3aM8veYu9+8DQ9zW2UQVfPQPXMVeDVtMlX3njzwlzLt7NVM7pyLr3Tm1vV1w43f2vTNdm2NevuXv74waVFhjxSo0kLPOmxayvbrtjGPHlzbcP86nxL3ayaWGs0deO6Uh7pyMX/FI8hO9MLity8k62wowGeicKm6M7o/ij1ogeetb5iJTut8Kz+FT15hx78erhfCykteLWwUQZp6ICNQA0SywmyQqlUk9BLgMHYl6mpSdbW1TX6AwGX6ikFKNRYiFqbHDabM5dtdDW6XLZ4koknn07CgSQkQ8E4SSokyd7uDgr3YVXk3E6DQadCJE7WsLVkPMS6/GxAojMjQzI6Pu0VrfsIutGlcaSnRjAhSpJTGvxa1keYVMkLiZKojN/oc6Pnzo/So9gQfd62AFUaSj5lyvWUcZWIqs7J8b7VJTErzXREAubFxsU5McYUkVQ8tpSjlKZpbWt/+eJDjaXRcKvXvV2eDfenhx5RFn+/1pFiZ+GC1+m2MON0f2KrMvXhmtfrIiZuOVTYW64d+cFPrt6aMkYywlXF/C3VC+Oh7z753239Pd/fuG2s+O1v7P2frp7iljXOpEYm8nhIhYaNbqYSKxIprRQ9zPu3Fg+sWzOy6YYo04Lofhr5oDchWesCMle7pfnOZrKzGY5pYZ/2KS35FBwHMt0MJYp2EVkAMNiNYOzJ1NY2+LL+Pj/p9ztVmKo35+bl7CrWzkZZimUd2cYGZ4PTaY8lmFgskU4nHkhAIhggYo4YGVORdjJKUpjSXFdnqzjRkK1lM4os53DGHD4jJrjDEUyzGVGQ9bF+mc4s56ldGup9CpMKK0d67BQGEJnsqVO86CErhGmOqDp1Cm1p6i+iOx/KLdO8kDhXmKQ6UZ7kDGV1eCm1p1RAib+K2CpITpJaeNM0H+UP9W27bll5DHoqs5Lf9Nl1yPTzTp1bXasoXlVRrbUqDfpvaF3qpBy2yQK6hLvuV9FFr36cmmVXW5XUHXj3Z3q8+sarbk+0ta7KNr9g+sNDd86e/lkX41KIBC4XSBRaxzQYa3a7FSL0UGbY8t66lT/Q4lpN7Afi/pR6JNdJIgOzch/ckYFj1dBRDSeqwBAbjJFzwjAcguMcPMnBDm4fRy7jNnBkmxuSblhpgxprhZZhyAqatpusjMlknWMFzgp6BCdMepXOruvTUTpdnQmiuFTCIaEaSZigrkQqq0pJUq9E4Y7ogegzUSoqSUls8SgTjxKgjEM8FfCHvT6fw16dcqRejsD2yKEIGXGkHO5whAlHwimrPVlTXSFLVlVRqWiECgdYh5f1mfQsrWUZCcXGCZZk8JRvrAhofgY0rxJG8O7QhfIQ6PNlWIJwSQmUIAb4YYI+j5hl6jPK0nOFQqm+rlBilgl1D5qMkWe7y5WEZ5wbfJQIM4HIoC+Phs5CNdIdVEmll18FSS2e80qB3lAt1MuLCXkVY6WVdHR+0M763JRwQF7cI59hVrl9DllF/t0upbBRXnxQ3hOZ3kBe9HxHKXUWf9JePLu8ssXj8QgrNOnYamgNNcWW7tzCcB4Pp9u8c0005y6eXh/VqJIKj6fCWTcsuOXTNfM0jeQy+FExGlg+v8QbDxCEgEWyHyVSMJQzCENQE1wR3BSkDvjhTj8cc8CTDgieuPhR7laptHmWOq4BQkNrHBpKo1FS95BwAwkLyDUk2UhOI3mioy+RWBKLh0Rxkb0yxFSGCFBV2ivJyriHCzBrtNConaadr6Xw9NaoltJqDS6321ZlliuVdoOZMZh3msG8wQBXGGDIAN04jmRjE/GgLW7Dk8LrAkEmEBwMABGAQFxuNigFDMtVJUSVlISLh2IxiMWYgM0TDIk9uEU9w2oolmBBzWrwjPCzFy7Q+C57SoPNdLSgyWD9cTaBp0MgRsHmAjEEXbbrmLrJkgVRQ4ZnHJ4zCpfyDx+hmHhDofSaZGicTzwlZvgi7kDKY7yB3RTe8IkRbwhYefFW+SAjRg4Uq9XTboEYccbd8hlGlYtWhX4V65QXfytPeSM+clngLbSOxQ/q36l3rkBM0W6qhQp3lau3ZpPa7vHYtRtqqoOdtuJH9c6AxyO3uqPk78ZceZ0Z3vnzn63XXMfzwghBiJ9FemIWMQxP5P6yczbsmwH7++GZBtjZsL+B3NwAR5NYTxziYC8HWEts56hW90w3iTRFSdhnD0ok02dMtw1KmMFBCaL8DJgxiDxIXsbnWpEimdQjSH3odG+YgC+xckT6+sP99jmDjkEEufsdg0gB9DPh/nA4phrMDpKDhY729qbOfL6nOp2OTuvtifXEYrZsE5NteqIJ9jbBjiZoytRkB2f3T6d68mRn3zR3dO6cpH12ssKqldnxTJGmdrKTzGbYWDWb1pUUib+kSHRIkcxAikT3eUVCn5mCMM6eQbyCGChRxhkjmjI8/zzKmAAXpwronRNu0alTEyoI6xf0kktc24l38axVmkM/oZcuByf/nNrRfi1OmaqYxM/+c4rps7HHl3wFbLmW3Agf/L+qLri+eGit48vBzFXkm1+k204TBPqv7iCmE4PwaO7q7wdhp3+/n3zOh9Xa36xwwgrPWDHfIn01Y6BXNCCyT+tlpiHUqppmn/betIvTBNMGkM7C6mm2Wa3RjGsog9lsYLTaw4Y3DOROAyzjFRXSUsHunkAPO3OgxzbAq6odgR4m0BMIVA4MtTQ3N7S2tXUmkslQV76zsrOy0l7XwNQhuYKGVFW8Dog6Rx1ZNzCjp1fc3cXxCmz2DI7Xb2rRNEIyk2PXhSAX6g8tDFHxEBAhOuQIUaFQorONbWhmW0V1KbYywSa1WO1xalZLIBRGIpcTq70zWO3hu3Fu5vkZM9HZC5inkfJDTI0QdGZspMTVBR5IfTlXjzM1fQlHfxlPf15bXsbR/7iK/Bo+VoFzqhIVif9RJfpp0dv/pZgs6UrC/0LzP61mIV78bV73pTjtJdh5mRpGfHst4tufC3uQ7xtGNvmDp8MnwuTyMOyrhBMhWBGAAxzc4YZNbtjOHmKPsZSPHWTJA8ZnjORLanhNAcOKVYrrFZRfAdspuJXf23M5fQ6bw8b5GM5ne4Y7yZGcOVAZrrQFA0wwEAxaVkkfkpKUVC61CSlGKKQoxF9hCIfcBDAEhMJKnH2gROr7DTnsln9T/h05NSxfJSflKqFYIskKQShUqlQ2s4UxWyx6nZlzsQ4mHJArbRYfEgCznsU9yoRiVspIKoPIwc+OjGJNS5c5MXk+MYLAOWZPXqHuGOefQqnZQQEPcuKbz+NWo/+yQxii8T3eA07sEBrpknrFLFXStEb6Z4VM+fSHiS/aMJSCA+914FkA2LmjRJMcpXXx6rC8/+QEoRNEPx9bBsYOjUm/S178tl1a03LlRo/BuE0+9qb8pliY23jl9cs6/lr8tnxfv/TJ7jfBWjwjCHz2XbQsPWP3/GXxz5caPLBp9fRFxUU3e30Cj0cQ8N4IBxdNX13c6TEslf9/C/9Crusa+7CUG4Qw2VFqHeEh/CDLde/zwwovqLyw2QK4nNLlZlxul0Fv0TE6u8nCmCwvMvA4A9RyvJvB4Qb+rM/vs9tYxsbabBqHA8ioFxxevxcrpR67g7E7/HY7ARB1g9stltFykMtxdSZOVNBoKhS0i3JThIM1MRaKNdBimVDjZ9kKL/pQkYHVVbB4tg9LymXYWtIXkGLJjpzHW1bJ8yN8iwlDBukSjKdOXUJK3vuKJhPRcdS94DKSqTPoUmGCblH+veXwrUfsprzI/ZqgUxZcOK2H1wFOZL14elJOreCo/O92+ls1bp2uX17ski8IOtmax5b+y9/lC/ropRvBcoKSF68DlapCZO4ptuz2esFy/+ktdrvc65VGPctO31/8pVc8rD3wEtxR3PjSQ5q55GfFd4lxjCS9E8lmF9ELP8ht3997opc80Q0H8nAg/Uya3JTemSaPhuFYAF71wkkOnuZldTsLG1l41QjPGGG/Eb6rgGcUME+xWkF2KWC/HInnFPn8rh+e8YPNb97HwSY8tiFozvf09ti68kxXvqvLIpdOEdLuXujtxmS9jRfU7l5ld1lQkVhSqkmp5MVSZ+5ryuXqmlta2mPxeKCzoz3YHgzaMnVMpu5kHTxdBwfqYHsd1CUTGaKnq7k3jwXYne90+/yBQKy9ha3Lsc1kJskGY2xch4W8JNk6LNk6nh0moNOlpmYkMXZmrCzjoyPjoOnL7QsifjIxaUY0GZ5vvkoDjFfHl/easa9WQOg+M85PXwCg/ildgL+/HkIhXSG98x/WFfXfnbthTHnNlwIns/sK6nfFH/0TqqT/z9dki9d86dZP4Prio+RarGlK+OgFpGfaiTzcmWvpxnG8aAcp7wC/BShGV9YuFpZXKiY73diZ77RnGxn8A9msJtcEVU3gaAKSRuC7I9+BGfGRXBOTa8oLczkh1lYtrUxLS2tLK9I2ra1i2WV6prs6lYqla2rqPF6vraG+zl5nt9txV/zYfuTH+X1EBCIdnblsurWFaGpkdGJapqFIoYbLNzZwJouBJWw0kpt+20LbWtujtiM2ic3mqathYyk2LYr4WbuH9SqQxpKxCqSvKlhFCQthKHQZEuKhz5nEGDqqec+QfhsPxz6D9Fp5T+lLWfVnU+0Vfwmjnh2THInw0Li6K/AKrzCVR3GiSlnNLfhaPfc1HIjAzxRFKHrhqxRhbaGozH/FJlQt+eHxf1BRzqm8SHzFbtS/wo5L9ShcnF1sp/4kWkMsgJtyc/cOw7LhDcPbh6kD/bCrH7b0w4p+eDUPz+RhZ35/ntych5p8Z35FnjrSDi+3wYNNsKlxZ+P+RmpuHeTroKYOdqZgiQGW6wFhoMfVoNblstnOBrzT3K97PvB6gDwYgEA4RiWcnN3r1c2aPXvO9JkDA/37psOG6dunkzOnQ3J6y3RSMJ2Zzk2npg9Lh6XzYB5RK+4SkyExmMVQIQbx8HC+BX+ooqJCt6hrTh7ySCTwhUQi0dFJiebPnzUwc+as2cN45HEn+q5uG+7vGc7npcNUmOOMzhjSo6pqiyRj5HevR7PJKL8FiU5wJlMSP8hEo/SFDP3haCI6igM7CBKNlhIeCqP0aVzUmDHhnYpCwTg6ivjHRI/yaiyTwPtao7yajGImNiDlV4qvai6PuU3Z3+YnJLldKuT28Q2dxPyR4C/iZoXJBMfXJZUaiwjcrtJ2Nh+gSFU5+ZZEboQYygnnacyNSTzhxc5H76g/cQaJSqJOXLe8c+EVQ9sXNDQV//Qj5y3O3toe2OgH+/Rf5ioDIUeXu/iTub8EuHnpVm43d9esruJp5pWfvvC7G7nSeMTZDW0ml/D7wpy85tsdYbeo1+CXVG2W1/befuvVSyLWzp6FPyr+r7VlzlVX3rIslGmvv+XbBzYUXDeuue+TpjMnny/+HA9QNEheyGo0QSX7wIkeng/DiA/rBbuJxdCf6zw0fGyYPNBzsofc2QObe+Dpbpidh3S+I08+Uwu3a+EaLVyhheNKeFIJDyjhCiUcksNeOWyXw3L5RjmpUiM/r5svcM+o3/DCI97nveQ9XvAGw1TU5rS63WrpfEK8YP6coaHhwdmzB+bP3DcMmPPJweHlw+Tw/Pm9bXx+e0WF+oreFT3Q09NFdEN3txVfjUcp0aJFs+cMzVc1cy327mg32d3S3ZLqnD/QN7+nRzpfHHQ6dbaw1xtWpYyyGp38q1iswPPY+dESg+Es7NFLGOxDnr/wcHdep5noD43nRzWZKaw1wVtfyFmX8ZWQ560pTIW3ySfmnOLw/CVsxe/Apx3lWob0l7BW/ThrNadnFr9z4brl223XWmsTHTBD9cfW1yBXWcXQafZXbc9TSrZv1lJ2HbssW99Rv0CmlcPwrNzJgq/LJfHQ1ppY+1TeEqzCvLVF6qmZh3tn3Tq9w9g076oVtywMZXtTtzwTii/L99u6O1bMjQUg/L1s++liQKqRvDiVtQggfors60bhPKIB/LnnZbVQk4YTlXCfF273wgE9rNBv0u/UUy8o4VElvCyGSDgcbHWD1e1x22xWBt08tiBChjZbEO89RGOxREZICW3pDJNOZx5KQ1pOEQRFJUz+QNAYlFUlE3J5ImELGplg0PhEEPYGYXsQTMi/I4OM1kgJ05SfYDMNVCLGRtGnU36nSZas8vuZYJiNOll3lDQyrFzNasZD0dhSYuv4NjKLGNOjS8nSPuk4fJsSZJkS8i/1nCuU9q9KF8atJe/N7Zjir12CyaBcOIkYZdLOJXgY5uODcL60E/v2ySkNnKnq8UQB0cahuMVRHe25beNP5qg7zG3Sse9KN6UT3OB/WyUymdY4Sw4CPcX6u/ZpviUlWySblru++auhQDq5rrf2amE1TK+87tSce5rqiu/WOQZoEXg8sdAm4A7HXnt2YKXMM1ac3raYFDV6ViMo1bt+7ELF/a3Hn9pvZkr0XlvsEoapO4gQ8UqufoiD4yKwmM12WsnQtJJQghIBcDyyh3YIfB6fnRQwJCnwkE7kV5BOhd0hd0hdTplTJjsBB3N+uYOROxxyUiAl2JDP4wqInQ6RltaxerMR4Sily2LnlAopEvG3E2OJt7Mj2eQHOFA9kkXi+QHe04ZoCZZM3XPkCTOFLgW+o2CJjKVG2Xj3pUQAt9aB0QUviEjYxBgWJyEJ/K6MBkmvMDwn3FuT6b/hmge2Lt1W/C+5QyhuQBCvLnpEWS202NIgXVz82/6hhpr2Je+YzdQ8uON3zw3fnK0tLoFHjpOmtD8LXuVDY8/VeALU/M8eu7rn8L9DlQT3RinPZCM0hI+oJV7IzTBmajJkvgZerobqVHuKfD0CuyOwNQLUUAS+5QZyL/ZlYZYJHjDCTDXMppfR5P4KWCmCYRH4SHjVD9/kYxrD/uv9pN+rfYW6EVHNcLQ+ziaxBddLl9b5K7l4lHV6OS5tSKqodFIo5ZtWYjX3s8RoAhlXoP+Clpm/wxw7lXsX8D9l5UegJXSUo/6E04GD++Wookg8qej4lS7rxPGY/+vFT0/98N+L765NDs3aCWKoBcvGunc6+3f/6Mj8bk1Fn3XutM6fB2bt9tbO1g/1tf88NP1ef8f0e1/7zi7qgd8Ug5tvGLvmypdGXtoO5K/X576xYMWP1x4P+YJyz33cXe+FpZ77PPfcvG/Jmu89yvegKfcSogk7EUN823EsBK9x8CwHd3OwjYOrOaAyHNxnAfI6Bq5goFoFSxXXKUipAgQUPEDCDhKWkteRpJiE5xyvOsghBzhsfDBYkyMeJcg4bubgIEgi4TME8GXbEQlIHC6rz2MgTLhTDGWyWa1hLacUhzmhfHK9C+UFjxbwgp9Dq8qv+RevODBkeex12YyI+UHY4smFvmyZqaNP3HH39ju/PTS44+5bdz516PH7rvebr8hW3m2pbNBwy5uDu22Vjc5AZMburRmy/2Dxo4HZR+586P49M2YfaR15v6U5s8gyY1/dIsvqVTOr699fiPwbAvHs7xHPOohv5grIA0euk01ewcgtVnmFRr29AjZWwLIKSFW0VczC+e5ymQWpJYvM6pbIGImMGJBAtaRdQqokUQkpkUkEgufFr4vJe8QHxaTYaqNMTIWa1ZJyGeLJU9mxxCmkjXGiXDQBJThoHN0x4RSrIVnekH03sUNClypbE7y6hQk7DO5L0uCQA8tnyAt/b7KGrS3WSPqzw9xayS5ORhrk7baYQS7rJ19YUqhqEfwl6uKi3Z9uFayc7l7p8YCMjhuXfvZv1OEdzbwurLz4G0Ef4isbsetlNf2KotQX16Z5ioGdfDYUY2yTgldaLSV1UhBIQWo2mrH7KBdLGbGUQIhbLMNvsRqNYoo6LHpDRIrMLKtR0uzLuOBPI5bK5ASfnoPYopwFFU1EEZI5XxgdD+qW3a1CcgwtA/7PJ/5xkhdGn0fPO/7A84ygryqoSioSdUVfpbHHVGuKiMHp0FjUUjnEZxj7m66gwv46w8yxYXLLw0mpu7Gne/2D00/CaxvZAkGV6C+mkFSJCT/xXm6bxWp1CgWwU7Qf/fHLxRvFT4mPiwXi5dRG6inqOCWgdpL7SZJErMM53W4b7o3m5rQ6s2mjboeOnK1bpiN1Oq3GzdEat4Zz816zJECDChkRDa1QvK56FxewH1aRKi8pFgDnpXQmp5U1k1rNFB758NSHp+ipjPJFfDLJJWpAXukoWsTCh+iGvBC8uGjt3FSSQrev5R7B1uWB5c+gG3nV17GR8FkYKj4FQ2N/+kp2QivK85Pwan5tvcTpF01GvtFwl3WnEIT7BE8JSAHwS3xcTPELfJyiKHIf8RRSPDvxqASX+ZgVnrLCTut+K2m1OqrV7WrSowaRWq8m1S6HCzHfcZWaUaklKg3Pqw6HSi4/rHxDSSo9eHVdHo9Zb2RNJrNYrSmzXonzygs8zn6T3FeOifDh4NHCeX5FaX5Vx3h2nFjSr2RLqn58QZVfx58CXXlB3/hyPiW2FNsl7yM9FSeaiOkQzq0c6j/QT9b0wx19MKcPAn2wsQf2dcLsTkh3wvYOGOwAbwdsaoXt2Qey5IMNcLIenquHlfXwTB101sH+NNyZhr0pOFYFT1TBsio4lISOJKz0gVhkEJGzhcuE5CAJzdjMNiRY2+uVcLgSHqmEeyqhkvBzCsUj9uft5G47rLZvtZN2l97FuexGPWM06ucYIWEzItfZlhAMdOFPYGvbk43UtGS1VM9pgpGI3WJkWZvNZRdrVDIVcnl4R6eU7INdHWxQEF0Qbo2irzIqRXyPKIMUInaBSoqCvvC1icV8Ml8ZoJZ6/ZX8Eso7hW7a6rSmlGmOE4E8NFVKFKO1GmdiHAZQpJrPItNqJO8v8W578Kf39rWnp9X7vM4K57ULohG53dqsq5aCx1Whlrqya94Jtc2sYk2frbzwf8WX3rzyit//FXreXLXkPX/17Re/cz+6J9CBIhZ/q/HZ9//vyUR4mi/XtWFRltzyoMcl8nTWJpq2F5nuA6Dr1in1HcOVvuHiweJ/FN/fceNZWAROiOy48fFDM9cUjxQ/Kr6HTqAfHKUede1iGulxzCu9xP/mqg70wJwe2NUNK7s3d5MPtMNgO9zaBkvbrmsjn647UUc+lTyeJH0iEIn0InJIsFJANvOSisj+fOXrleQ9lQcryUpikR/6/YBJ/037d+zkXXa4yr4Nk/5pPUyh/hGEt4xAc5M80NeJP46tbeUaxV1ctfz/iQcKhUkXZJwNClhAv4gN/nmaC6ekfJbyOkvIgwci9D9D76FDz/zoxs72J9F9vv2JW+5fuwDfvo7QPfsnCf3rX4ycmjNrN3/f/fZ/v3sc3Uq1ZzMuPiZaJjxMaBHG/mtu59M+eND7ipfMeMHshVc8YPLAMTu08fUEh1jQWfdaX7ZSL1vAYIGTOqjVdenIgA72ap/UkjO18KwCMoohxUoFlZfDg9JnpeSwFJ7AWbrLSLIdwPGGBJ6XwD2SgwjdcAJOf0QDj2lgreYmzR4NpTErzRz6tjF8KUGALyWwNMpAJbPLojJKZjbqk7RSQ3EuR1IkkOAigtGx0WTpHoerL9BnL/AbG4iEWKIT48evkmqgKZEQ04pTI/n0YGoJKBo3gfIJkIzSQnyF02pEy4p/L96v6c8bi9ri32G1ti9vhAvvFM8bOzpMxfNvnQA3PgP3WyeojcUDxU8vOruaXXAWloOQ4M+LC2FauClXWfyk+Gnx7eKL+BwYEJZo4b/4uGAx9T6iRYj4aW7VK0EYQj8BuN2110Uuc21wkcdsMMsGD+phlx5W6jfrySc08KDiWQW5VQGrFPCcBA6RsJeEa/iAL3dY/IaYfEQMN4rvQejRT/mNj6qPqMl71bBWfROyeNYKqx99O7AZLU8WCjt4wIV795MylRnMRiunqlAjgwtezs8JKbGcX/TEaKF8wNAcCc4/sewlv8jlw5NGCF44bIA1og9fLCc+G/BlZPkEi4snLqhn9DH7nobO8smhynCTId+jP3rtqskzMne++G22L6/4zp7zMJM/WdnX0qFobXcdPfT2xFnJr/xIWiF+kpATJmIWXJ87MWvm0pnkyRZ4JQebc3AgiyNgvgw8UQ3LqmGwGg6lYEcKXgrAVh/UeCHohZMeeNUFeRfUueB2K1RZwWWF++VwuxyulcN37fBtO2Tsm+1k9PUEHEwcTpCJoPJ1FdyjwlCNUqmQcmAUeFSE+kgX3Nx1b9djXdTCrrVdZFefxA4r6sFeX0MEY0FyjfqgmqTVMTWp6ov2Zfv6+gRBdV+fOkjVYFP6onmwBktJMxcO9w5UJf3+AfSpIikhoAUOASXIGfoNpEEVU+ZwZ4bW5ABV35hka5NO50N26LLPtZMBOxjtYGexMGHqJPEk1gSeAVVA7hcCKu+WdqAv4HBcuTiH16D4xXxojSc1v+VMn+eRIs6MG+Wpj9uLwxewwDgniF0c3tpDRlGA9CUuzioX4X199Y5nSr2O7pKCHcnjy7YXh/MnV2//JjivgFeLhjHmztZMMFJLflpMFrd87/HXf/dlpTzvguj2UUheXr4jFi5/6y0QP3rjKwsdDS1siydQ1/TZv+GSnt27v6yk5+zZySoeiWa8jIf3tz8Wm0SVRCVRQ7QTf8pt+EYN3FYD19SADznePnjOBwd8sNO130VKnSYn+aoDnjS9bCIfMMEOE2xnwK+GOaoVqk0q6lkhHBCCl1pGkRuwDw4IYWk1dfX1TVXJpkw4Esk0+gNSEUhZELGNRGOskdQ0BgKNGsrgQYL+ItFp4C2pXQlK9Opkdby1vi6g5TR+LiC221kL0rIY5iZHE4koTpykzyV+9iHPEiW5H+cFnhHUyalckFR/Wah1vByCt49lCymedMtLprU0HAoZTu2XMoko8NizP/23BSffmN7SbnMePvqR8Ntb1sRqlj3w3ND+xzYvTmjWDRkfmNn7xy9lh5kfvTX68MOBYL5/3n++NlL15L4XV3XO2LNn9zXPZ+vnXV01NIN8/vN05+t2eR0i2qXxUrjGXqxYLdwEW0uVuDPzdHMOYOAkeXiybpev3RKq0Os3l15POcbrfMMuiQO9vnJK5S4Qdxa7hI/x+dpP5macDMJrHjikgr0qqFKBRwUilV5Fdsg3ynfIqSdlsEoEQyI4DnAFwCxA7GgAH1BpooMgkwQJKbPFotXpbC6OcXEca3VVYJWh84M4mYyHKZeO1ao5KcuaWYuSwOn1owkNTqcfGTuFBP7S0CZ9bvT86BcWSEzUR4zT8bIs+SxwmNaaydz4x5ZyAlJXd+bo9ucW9a9Z9zrna50aBbd7QsX3bmz58ztn3l+8NWUK1uNCh6ur0g8t3vbxa//yxsYtwt9e7ZqMcVduvcfwxxvu/TU8ct0mXNTA70HUFLtwP2aiiliV882NwBPMSwy5l4EdNLykBJmIqLbZ7SaDwe73Mn6/1+90eHnPTxsSKLi42GtyGnR+uZO1IRGZsjSTC1OK8CZKKzO+MCX+Hp+fUloS/B9Tl68INoHjhSHUCi/r7/Q5l65ZNrtuxjVLnfaFUyOzekPLtt3Ds3ft2TWntoP8pCHsavd4HLr0QMeaBx9cuklSPNGpnxp9/bX04A0HH9gzNM8VIODiqxf/k6KFdyNscT63R6mViSrkWplYISGkYoWQkIoqRLglqJhRKMRikYjUaGWkWqWVUbSAkFI0EFJSLdXKtAFCyhD4Ch1Qk4xaTVILSJhGQpTM4qRvQqem6Yp+BTQpAE8ijikohUKGPpMk1TFxTtwvpnDBXFbdpxaI1WK1jNCCFG9l8fmGOB5VKDVoB+RGY1uEQ+unS6c7BKU4QznRS4W+SrvZ5SfwhXhMCgaxT4xu4AZf2pBGN6Do4o9Pe0+ve8vzdvGT2eA/5Xtr3Zu+N8EgvHvsnZWdK36yIr9i7E9kHB1+sjy/gtSi9dog8JCVwh2EgTDnZDShUQhEOpWUIqI/PP9DiCZHfzaaLG0lOUvjFniN5CzrJbKyOVI8AM2RSHNzBKE/fCI0RJrFcnyhfCzFwJ8X/ICsFT5HqAhnTv5bBUgJECrlID1BvfSCnCSyYyP0z5CqHf0h4ixw826jKAQpPnJG1jY53DWu309bv772R5lzgh9kfME7b1rM8/0V1Aj0If1RQVhyCpFQSBGvSoSiPygoIvsJjvRhPc3/Azg3uOyjQN+BoHWhjWtfIlTWz2yNJo0rbuquLu3l1VPHYBH6PIawHxUIG6WvkC+jy9e+rBIK/qAZ/9CPf5Uo7SwiJV2K343X1MOiwe41THeUExnt4tpApFbw19Xz+oIOZ8rPMUp9iDYEcu3oA4svCj1UGtlGOdGc8/9IDi/JT8nJQ3K4WX6vnFwvh3MyWCaElRQglCMWSQXIxUR/HQ6Nl9YpOTWWNBVeUOllW4rdbSUrsBzOCe8qaXZC8lmoeIT6QPgC+p24e16UqEN6c4BYQHw/d/W0XnbWzFhzU0N9bO5QdSoes7GdeVMgKFJUqDUizoOolRP1i0iR0cTme7tVM+wzojOoGbM8gaFZg/N9lfb52fnk/CaXxVRKUqFstUkJlUyBMH4wdThFxlKQas8yqmxThbqhiYiOnBmhz50ZRRa0UMDnH+Lzc4WRn+EtI/46/4oCOkL0w/P4ZBRdPocO9Bn+5/y5yy/hPSakhXRu3i3VTjkfv84T/0uuU1/wGnzumfqawvCmTcM/vrImvmn85LM/47N4zZU/Ju8fv/b3T8avbZp48v/Gz8ZuGj+j3tm790+dubGH+AN56969q3Kdf/sT/4h6lX80puUPn17gD8DfY3mSfNZTvIJ6SSQgFIQe0TKGaNmJaDmf+K/chjlDw/Prm5obOtupjnp/MBzyxKJcfWYg393rsDsdNoPJarY5hGIpJUE8JZI46moyWr1OWZ0JhqKcl4p5NFq90iOSiIVyggKpUOwZmjc8v6873zs/29TaXN/R0N6Zqq6p7XQhQtudJrPd2TmfiH547vy5UT50+iGmyflEJnMORzXOnTqPHp0/jZ5P4At8KVvpJYbMOcTMp8+gZ9ErPjwz/gHnL30deqL8Wfw7+IuI2mJshpEKxIZF6MYdZ3UiXRL0peYH6DqisBjLZtqAxT/NS2yqOuVOJT3YVvFNApHmBK9bh67hcmAhBmpJfTKV1FG2rMEUiFSvWL042dE9NnxgoK27h7xb5cmq+YtVn9551eKksvSYnO8PoacPFGVLku09DeV3Cm+RXXnfrnx9Vv23q/D9EHooeLn0/iXordW78tfji3//RXfDxC+roq65asqH/L04/s51E79tBRTQ70K/sbb0Wwny4g+LV4tuFL1D6IhpEM+dfDp9Ik2+4oFnPLDMBNN6e/OHuTc4cj8Hd3IwxG3myDqumyMDHMg5C0dyLqfT4WD1BoO5MpxnzWZbPsTk86GdedicB2Me8n6fPXQw9EaICvWPZ1USGqVE0p5IJjs72iPtkUgptXJ/3dN15B11cH0d+OtAXwfiOqhLVWXy4V7WbGCnlfMqGRktaCYzKbYzkmCTIT/LOlifxImwR7acUolj8h+e/9nIZHVKYiIUPzWXcjwRbQKM4yy1QrlOhbeY9EQGPh+UH02U1aZ6QolOli2XisJLvSS1pY1+vJcF7mpcJV4Kz0/J2C9npPnGeysA/0B4266r1g7PW90TNCkM0YXD2WRty6ey66OOwG+8e4u/ds4gqWJEcX2Mif3is1ugytapGPuDYnWlw/VJKG1uk5KWig0xS+j31Fa/aVAhum1RXTSemTngoWs33LiseItHUufZ/dnvbvZOL+YPDe715G3fogSfLehl5B5PxHkdZbu3LU5LwOMR5Dj0OuqhLl0F5cE9i4tryvPOBoHIPbx1AFYNwB3pA2lysxLiYZPRqE3Pmj2oVavtg9XM4GD1YLXXF7a7AuHqIYKWiUS9XV32bD2Tzda3tbZmn85CNlbfX0/WqwdFbfe0Hmw93Erd0Ap9rQta17RSja2garW3Rlup1mxzh4RWkF0d4t7+jOkmI6wzQs7Yb1xopOJ4fAptdBgpo1ZfHU/WpzNy3Fknm8wmk2cSifOJ0zytcHA0m0SCP0JPXMribEW+/nVKDQbWFz87e+r8KYSnxmszaL6HAJQr2sokJycJzvth2olWimUcqysZ+Kl9VEpdrC9tpjLRS6WEdKnz134ws7l3oCHszWezGbP+eZ/Ru9zubrNYQ5p8/SzNGjFZPVNeHm1wzcRkg5l4sMGCx5ZVRiP8tDB/pK9Q6MskmooKvknKLkNyudfXIJPWqKc1Jo3uuulGs1TkCrcZysMONrY+DKn1WtxkZVb6juJ3tzuD/37n/KWP9IzXB/Ez1y2EnziSsz/ke85H7nPDattW2102aqcEN3xo80HaB3NtYMVuUwcRxAhXoVBptFrapWPUtJt2u20yFSNXqmQqkVDmcuuUajcjz8khLgdCTssdckon18k9tIp0e9xTOz2M494CPYLLyXhR5vs8lLM2Tk2KaKHU12FyT2VKVwfc8TCdFCfF7i/q3yCYMd6/weEFOGp4MXY0/gJz9Kqv7NWwtOuJJ7qK37i8MUO51zDyJfBE10M5+lUPGOywhN+aXEaCGbtPMwi/or8CuIqqilYc5lZpQrhrEH2t4zbHSw7K66h2kA6xHexo9XS0TmeXqhgZWj6pQQUqhzQmJaVy5ha1klYROgPr5qS4EUNy7EPE7CPn0ULxDL6Nr4oTjq8UJNG1UrgtWd6EmmiDMaX/gnZypUopApNDjauplj23P72xby778dOGp1r3tr7AvPjDPQ8uuf25toZ1hweb1/V3wtIn1q5MN64PL6ag65e/7Bqbtv+G1Y3T31rfsmTdMsRP7yF++j/ET04iTnyUaxqOwlAEnnXDfjccc8IzOtivgzt0sEK3SUciB3Q5Ca9EoC7SHSGDERBExCGBMFxZqRDJhRYhKRS6MMe1E0nWajXRajVSAQqvQoGgCmMwnTDBA6ZDJtJnApNWY6gMRcJhzheICEVysUAqpb1cxGRlbaRByypoVj3RWqRcbJNMni6dZTLJS+sXp+Q202cv4PZ6fIYfn+13ac8WrAkQ0BCVZ+oYpir/tHM86EGV4AS/nft/vW3rl7SsW3jl/HtXex+Wjf1SvilmDXzkf1BO6p9bu+PNv7cuenhd27KZs1uHY46EQHfd4sHqO6sesbmKd99S2SH1eOq5uynBnbFpEk/rjD0/VY99zPo2pW7y1wyVajPK85iQNNeDIpfYn4GOGDxtOGEgj4thrxgOieGZzMkMeWcGBBlxtUBYc236tjS5OA0z05BOK/jslAF++UNCSriWgEUE5AiIE+BAjkYjknmFHHk5bpdC4XLZLSbGYjE5HJYdFthggeUW4Cygt4DQAhYdE0OUSVdnqmpqqsInqN05q9sjtlkcrNPpEpt0rELDapWJKk4uFglwDlfyXdyeoESlUsORJE6C0fAEKkyY+Mm+BuM9YNTl5iP461QhcaFU1XcpxT5HK/1ELd14E7zx/iPlbZwpZKO+fzRZvbxl5fqbh2bn9XFrt7QYkC1zG51jhixbBYNtp76zpCH9nMXZuGX9cGCwceXcoSta5s1GQr7rpx/nInuq7mtLFIvTdGFaimsVLNdQq/sNGbEv+atf9XUubQ5X79t8d/GDrhl3pW6+6qkl2C9+C8nRMdFVhBmSucR8AwhVAhAoJRWs0qwzsWaVlmZVYonEVpolp1RJROIIQZhJrcWv09KCE1TjUeEmkfgN0kZI4BChgxcJDaG9OHI8WV2lzXlSWjzPIhSp4o/+AH/MIbSrzZksVTdpj2hHtGe0H2n/qBVpT8A1xyxSrUFrGe+nWholxM8S0ub0niz/ZqlVndXmbBr86KajXkPp6DeWn1XZstqbVCb+6vEwevYmY4b/5XL+HSPHNNpGbU6dCU35GoKPxz6O/nly2js99mVNWsv30QLfGhcSjZBOUs7LO7UiDEYe+c69Gys9y4vTimfY7LBs7BfyTXn/L+K5uRXCHsfW24sPfkYsCVZ6KY9H3HQHefFQ1u8mPRMzf1QCH2ElXj1JSPA8EGWV+MSUY4WySsKPk8Jdz21RW5eoW9ZnW2ATiSUERdkrNExFhUa3Wm/GPUCdBiuBu94KfXJxBevXVNDm1ZYfxKw5a7/1UavAasUNp196Twxi4hWKQg5XS67ioh70qytuYSsMFSxPDPovHxfQEuEpP4XJdbqAu9rSn9AT3aPL7fxDISIUgsun9vEbzSlnohpZBTj1MsMmVrh9z/cWTLe4qxfDfYu7op4OqnfsxnatY48h+2TBPgtGNjg8UW/1in/n93COEYSwD+l8H3EgN6CQy6UkEKU+sxQEfF6njlFZrHaH0+xUVsikKimuxnIyZudmJxid4LSxBr3dDGYnSUpldrfVrELLxEjdXtZHMgZWL8G7QNkLZVVQaguFa3NPJU5PdrbBlrCcfKvEZXSnE/jnXEkZ4J2e8ZYmTgr3TL5kHxJbxHG8Luxb6ZG1Rm4sjjwC1zLFXVscOets2di/KG6IOgNbn2eOFFw1umGFsKf44EzXWrdx7DddxcVXmeq1UoHHA1XcHfBIF6TXJ3IascAzZa56lNia00psdrFdLBI6HSKHCLE9aHEQ4hgRd9gDQT45zI0smUhsdwQDU5pMiB2BgEOsEdC+SjFdzmefCOKPj3WE6IWzCfwvXzhbSJymt6G1wIoRr8mp0qaUCm8NTu5OGyai81koabkJ6GrQU9qrAg8Y1vddfYO/uqGqlx+svrpj3oa6g4bV01Yt8Nc8dcOdtkMnVnUMk+8v7LQ0yZ5iH2uMNafyftdt5ue46OL10/z10oP2RyqD9Z03XGH6hjdW2u87VmzneSVL/DzXeCD1TIrclNqZIl8Mw3NeuMN7wEu+6oZn+MrejDvvJp+wv2Qnt9sfsJM7rbjT0nElvAQgIAnwYGjQSzdlGxszuJBPJg1Kg0E+MzzzZAYeyMCODPgzoM9ABv27ZgtrTQd8CpmCRN/SNF++x8YlzqSZUWUaWWkEF+RewIj0QvbdEkgoB3SRf3l29PwoPW6BPo8Szl3AuxCfiwpMYTp+VQ2aUhqMrzSZwKBPV2s1aQ2GCJcy5OeY8eDb3713Rg9JnT5ffGt4VpOzzeFeYicXz9rx40d3yBW/ffmODVP59A+X8egvVl297Knim8VfFt+2G8WN0H1rWz2QUAuSIuh7ildN5V/KPs68PL2eLbZTV1DriDTxPznXkGqzipSpcLrrYhJ8ZAdJ6kmQkRD0ZwN9ATLAp7xuGiHOEOQLBOzBqa83E9BPLCTWElQThhAxtMoZn9frNlssBr0uETcY4nG728G43Y4Nbhh0L3eTbtbqkAv7HQsRRtZpqxJVqoA9EA1QgapAFRuPIMXgFzlY1mBmLTJa6kDqRgrSCgo5h+dPFQoTKK9U4FEmYOFsmX47JvvHTfr+ZexQKGDhmYzueDSE0zWev4LxsY8v5ZjaT2JK+2/e3ShJz2KyuKv46xMCY95eGfd989YNQI50b6203YW7ghc8BvtEW/A0N3PblXdtua274/3ib4u7pskVs2rbfnD8qc+c+5ZbmpEREsTYqya6hOdNdHFPbMa0Em32FK8WjwrnEddCW+44nxA+x52b5e5tbS1ctXq1WyFnFAq5Yhkh9ywGZjEsXmZC2lSntbOsTUszWlpFa31cJDo8rxAuuF0rli/jlnGcLVxgwuGCfKFlIbmwsLlwR4E0IncrnEombXUZpq4uI2rUN5J1jeHqTCA8q1V+1WrFnJxkxbp2sXhdFzV9HVVYtmIhXZfRCtLDqsYVbnsy5UK4PBr1LVnILiLTbCrgC7IBHcsGJHoDER3BFRbI9TtzIYsLD3kdj/veo4Oa72KbQS7PKQ3ud6Xhq6nP4q41hYnSwkIBaftLijAuswRny7WF6Pzc+QsZGvEI/ogptYmnLpzFjhJMmRst4kvAtDYwjMswTnWaQPmTjQQBQ36co5j2Tsa7yjnYmBd0OMRQB+OMwgPL0p5AOS1qNFUZTpv1TjvlbEoPrvWnbs91Tb/Jg0Ba5a+8hkD7TboHFWN/lGyMWYLrrAvd6r5irHhWfuU9oG4O1s9cKxEHdPZ4yF9fFalbmIppPpgz6L9fQhqkq+Nu9+r2782PNzY7upY2+EOC/6hsqDZnhH0P9W1za68pnt89TVTMX5m7q84JF2daIlCs6zLlxR4PlePugVsM8nlj/+l5Hnr6bSFx+h7HYI91hSPZ4q9x2TpyS3wHvE+Bb2dmrseT9m8o3nd72x3fCC+1uzBfXixeJ8Yxx9XEH3JGbz2I6w31pMvtsdgCAVpvEMlkhIjGmqLStDSwNLOUki2FpYi/lmQWLa5ZXH3FknR6yRL74hpmMXpYMzino6uruWM6fkNgob7WW0sKa6F2fs2iK7jqTKZmyWJROGrQC/QCRsGtnDtnsG2wrXfWCSry8lxxL9fIoLPj0UZ5ukbmdhHRZJbnNz69HqkH3GyhdKLJ4K2IKO9bn00UComxc6OZKH1qYrPokgoSxHXjz6M3jWYyp3ntf3ncc8LUftnGkW981IpbNO6g81tH4w55uQbMV2YlcVKbpMa7q4lXmNlIj0XTc+/m1YH48D032pJXBie2khab1m2+Ld+q3r9x74YDLdv2vDxQXVcb60pXWh/buMIfG9yzw/Lgz2/uaKIf2LBvw0OJu/Y/NSddT/4s5uR6bV6Tuu6D1x5Z2DztcXrg4RrFxN5Sn8IvFTmiM1Oz5s/eUd9UXAiPvrJhZyDcH+9uN7YZLdzZE8/Py/U8of3NnBm3NXfAweKiZ2++Kxgp6aticTv1R+EqZPu/m+uag8z+06kTKUFNVWfViqpNVfurhPzu02scPMfBwxwMc6s4MsPlOfKkCZ41wR2mAybyReQGSQJ+f9KrYxRK1mKxe1+lbiQkRBShAS8haapOJd+ogiqHXeCPBJKBpCseqUnVU3aHa5eClepwy1KcwIV8y7HTiVLHPET+C7hQ6FwBW/lzZy+USvpGEz9M8L13NZkvcPsn6kRLFX2lmEHZbk9WhabLsIqanESEzMMfr5izY0FD093bvlfTllu0/AZdZ2JWfU75zmHLvif2X3lF8TRzfdes+uxk2eeOwZ1DCwQzbrtqcdTa2bvgyL7b1R19C6oTA6wxnhqwVcLD5k23b334kyand+HSbeU6T66jtzwbvbid/CuSx0bieK7mRBU8nYQH4nB7HJ5zwsNO2OWEEzo4oHtGR+7UwRMIX5GkIEgHIBBIuNW0RGYyGCzuV6mbCQFRiYQwSghyqaqE1UIkHUkySQa4YCQBqoQdJ3klgvZYOlUnRoBfYpKrtbRyfLnPo+UeOVUuu8R1l8gon0584YoXLi+nhHLl5Beutg0uq5b0TS2XxAtO/rX4nQuvdQ/WT1lt9VuLXe6dLVf2z+pomM+XQlb6myZqIRf3L+yaSZ7ChY8HZ7qE+YGJxXYkFM+rajpbO8cLHzkXrnx0xDP8Wn+veLXw+8gm9xP/kdtsMbFGA+O0222MmmEYNa32M6EuMHVBZ1eXG5fFVFRkRYRKDvIoA8yMkL/O523KZf3+bNZWFWeq4pmqzYiZw/EueWeFoKVXIhH0UlXZlvoMozbQTS1up90b90c4LpJh68hIiK00sPZKiYmIloxqdnz/RJO5kMjgWn5c4p9FiqtsS5MF+vSOqZYTjKfo0wgOnSucymjKdpNvQZ3ZUW4vUbKi4xU0l5pLnAU81V6OI9tLgiITZlA/bgdLVBJ+32INR2Im1usWu/uS8zaF40+GApHFyBb2RZLvJXVV/UrrJvODkrGPKtbWmH3/Y07YuirIhHR3yhEZjOpuTfW21c3MVHasrAslBL+OONw5Z1rR82zHTW716uK++Q63ZNzc/et6toMqFoZ9ebnHkzLtpGbOszUyCo8n63ui+EOgDdPbTm5N9FudRKkX/RrqBJKfPuLHuSudLs7sZ7UMHU3EYnaVklGplCqlnErTQqJjQIWQKD29qbm6pTnNNYO+GcTN0JxO22tqmZqa2mxtBzJdNR3SFrGYo3rFtS0NWS7XrFKq5S1cLBGprk43i2vSssoIo1VjExaNyDmXE5mtKK+vsJHKaniSXuDJeR67KdnR0iXclheRky4TrVC2VvTZc4ULp/iGNBPhEGS3zp4vWa2pqEdfDnJ9VayjVIN66Xgw/SSi0VMnElzQadBYvDOW1lRVTA/YvjDMEWTDs2NKrmnbA6e1HfoaqPLd5BF+a16cdAdclckeysDVxt3DbwcsswwP930uyDGtwl8OctQXHh9QeoqzySeaDCmJu6HYQ757NdVqNeRK8kgQJXkEcc6iNllM46JoYVh7c4utpc3KtrKtrSfIZ3PrW2xMS4ttdgu0LLSBzeZhRETerTBEmSyzgKGYGX5PDedubKj3eOrrbfEIE49Ux41xiAcjinyOl83WeH1LSy5TzdqQfLY1N+bcTrcz4gnZrRbKaUPfoWq2hvSH2ICBNQUkzFRBRXoRkQh38U/SFxIJLK/0CBbYKILCWGZ5En+5yJ4+x1MZq8/CZZClLL47tp36crnl+74gqv4DQotACKK19mvkVlI8/Z5BNXtgjafjK+U2Vjl/sKCXb9vxlaLrgX9NssV/g9uDXyG4FPQUR4TCavCVpBdK80WQ7NbDgpxdqdPryqXIr+pBL6eNZks0ZoolDEZExzjmgUdiJiaGLsXgbAzei8GWGAzHVsXIfAxir5rgsAkeMcFuE9SVusFUDRDvSS9KydeR3GtV9Hv0f9AXaQHdaAsF7aKgPugNUkG7HYEPxuFw+da6zrjIRS7Akz9Il6MqVCu1icVUrdgV8vg4f9BoimOtElTSWnmIs+l1BrPNhL7tgaBYy/3/xL0JfBv1nTc8vxnd50ganaPRfd/S6LDkQ/Id27kvExKTQEJCAoRw5SDchZzlKpCElhZKSSClLVcIpLQ0D3XptktStk2zbRfY0pPdlu1uu88++xSsvP//jGTLjkNh3/fzeXFwIlvj8fz+v/v4/swetwrjzX9Q5YWaGeaUMi3oAcQjz8vI3qUXnSAy506+oDTmifgKxDW0+NVj9ppG+NLJpsLAzCQAeeNE+aTKwLyC1AXipLGx8Q9E+FecSBc+X9vKU0KB3SDEYVN8NUOPYJ7yh8JyxFKz6QsTLy/OrjS6qEV+t29A86fL+gpLRiipIzdNSTisy0aHuhLna4qN1KO9VocieGbzCVBTEv00pSCF1Ef5tQ3NMKUXFoG99siJGByKPR0j9zrhmw44YoIDRrDaWrTFFSywtJepDmlHarWOkRE1IVMzS9pKpVzq8TQiYi4YCnnLlUpHMpPNJXKenm6kJbxepCVyCSaX6MiFcpCLhBNDIz3ztWqXRDGf8rAG2uXvyXT5u5M96CNS4ipcmcwlIpw3yIUYpB9CiiksqbSQAMWgKEKZFKmHXBVHxeUpdHxhmnFKMcwAI2j0QDSAn9999+wpgwDwi70DQyOgnoEU97Ga4jw1gcuKU6oCo0DL/fJPaOKxqjjPvv/DC9bnNE1dcefKhPR7zBt9n8jMB88z8OR7w9GGpljyRcPwX6ab+KaekN5LtAFZO/RNMzxthqgZTMyjZthvhlvMoDGDVlAfWqQ+tPstX7CQR9TH1eQNaliuXq8mLWoHTUgzSrrCES6Pi3S5PFEiBrFY2On2sB57Ih4JO8IOh5v1MCzrCQY9HgJxlTN+Z8QTJNzgdheDFrPaHkjQWlNGKU+lTJS8KPcjXgiFCRNnZh1N6U9/IJ69gEGCjg+rAIMI49soDbeUyMZboSkbVfQzZ3O4oQq3rE8NgY3hmVjx7GcXZVKQ4tbVghQuIl/Q9qeNDTH+RiebveUAdDxjfN4935qG5fPfMp59bnZrP9cjyjDs8CH5leQWbzKW5MFy/b8WT3xlyrADsbWBKzIM5tpXv5CHvXnYlIf2/Eie3MEf5U/w1MU8HMtAKHMkQ25PwlEHHHLADgeU7fCCAQ4bIEA/SR+jqYAejqrguBGMgrgLuxFYH0PIeqsa0NiwXz43z+dyyUKxWMZi7mmvlH1ln88VTzLxpDUJyUg43ts+qEFiPUjRHtboSrW3R5APUOCTqQIZj3C+WQS6ikHbcflZMPXCeRqaQLrTzXuL9J7K0e+OvYlR20+1IIjMNmXwqWQXZBhDxG+a3S+XbfsUQguRW/mLb4wH15N/+RR++fkCK9GA2nTHLXDZbC457sclCElOmMl8qXblNi0cVsN6NUwaeN1+C6zAA2IWB3LVCWn0R8hAP0RDjQaa9/vwZqcgnrRD4uhkWKeTjYbTtM5CmdRhpdweCOrD7nA6TIXDDkqelvucroCsVQQnxkUBHMMFakNZzFO2QI0I0oYO6+2xMeGwaNw138DgE5EcP07EGhtKSt5psiXJTferW2Xrl4tWeULx4AL4+k2zi9ViR6tYkf9Nm0Z+X183KVBw7of1zbJbpHOJEeIfajtoTq9TEjK3p7evXymTufpdTL9ruF/dz/bv7Kf6bVtc4EYO8ryIv+Lz9nTX/P5azcVnGD7Txqt5lt/JU3wsU5Px/ZLeYeBGKj29fo9fmXFJ7ISX9ta8W7zPeaVer70d77LA3rBdx9miChq7w8i8IX9YSAWP4bU6ODU80QDSvIDvewa5K5PfoqdSv+M4VBUaQic79qYCVGyoip8IFBpjGja/IrtF0+/LWD3+P7lKjjm3Bk2eYFf+jG6+I2K0h2+a2L+TK9qHFBN/1C5wRI2O0L9zPDtPQ1rV3b60xe2/jLxurZN3zFVJ5wZBb/amtn10akOcNymlODIdaO9hDHiUwxn+DE6dXZbJG5VSPNxhYsOfofi1hZJBGcQXelLb68/DgtXlolEp1qajKEbFGCYl4kRtjScoV5ChcLFEEoS7FGRKpWApaLbYdAZnsBwp5KNL8hDI5/N9eUqWt+TJfDTqjiWYWCyRTSRiREmWKGQDuXyhGAj6SGk4EonyeXksqrKYfR6fQi5FkenzPjVRFSJSFEqK4wt494ihPIF9TORiIjvEzwxGkW95RsiVTjbgNQ7qzRxeaAWfqNNu5uJCr4l68Qe0JbhuliBzfqhUP3LbwdctvXQN+MA2WHEdde3E/JLRfvuFI8qx9Ge+jRzGz881F+XervoY7MfyQRDyY0g++sFY+9LDcBjIlwjA3Y64K4kACUkq7Y7OrioGJq3amGrV9ngV9lRhRxVsVaiajEa9DWyDPIEcwVzS5/dz+ULByXa0VziuUnElY0wyGXs8CchUrU+CDVmVYCBW7eP6KwUu39HpdxAszWbYGruFvZ2VsWwwmePy/aBM9ZOxIIcx/m0mTk1zRv809HZsZd5qgDsKfiP9QW5W4KrpdgYj+2Os4dzU2ybFSvAmT03ujhHS3pPrk2CmIH0K0ZIfE6udd9bPYNlST/z7/0CsGiXPjyTrE1isgv8jccLydO59KS/0UR2rXWag6cYZW23hiFoZsagtSnfEwkQilkgNRZKxQNAeCjqC2J5wyL3jfD5ulAOOtdsC4VCIjaCDisg8Pu41P9znf8z/LNLy/qCcQwbFYqB1JiRL75xGPv7JdFVYCIrPzdCsRrRucmlkdNDhoC804UvomeeCVd5kRXJqEfhssiPlxSLkbSdoS2KD77GbZxUZsfQ4sa9ost9l/P0sAiLkWr5XH5D/BMnIINC1sWMDsK0KR7MnsuQ+y+ctX7VQr5rgqAm2mw6ZyLJpyEQ+pH9Sf0xP3a2HPRo4oYZD6qfVZEdnZ83ldjvsyKwgbmddgRATCIRCAa/HE1CptRpNIBA149J/LzHUXqkUEslkOBp18QWGLxwS5pQL6RRf6+QKFa7Dbu3p63Mh5uog+TQXTXDJgJdjXZzGozDwKomemCz2i0CoQm8JIqIgO62bk1pL/ThTnT71TqOr/AJCNBM+4eMr/00/TGhYmlyDMb2FXKz5vHWhFoBjezZFPqed+N+qa3hvCGIT99ff9TyimXhXc2Uy6AG5peRdrJTO0VyXckbWjn/rgcVz4RcX6ggYqT+0N7IUSUpP7A7qf39k35xbicQk5ruSun7Y32vVkehVh39v/eubNq/HshKuD0gvQbIyF/prQy/PhRdHYFcajqfgK0nYa3zESB7Swz493rB4KQmLSQiRMFQFN4FzbFaLeXCg32rt73eHA0w4HAgH1FJpIJAVWgnufI6ALxOwhbidICfbB+ajY89n0p0d2Y5s1p3LM7n8sTwczsMN+bvyD+Wpy/MwkF+eJ8P5EjJtuf7uwSGzyeQIx7Kd3R2lfIV7rR3ua3+s/dl2qr29Q57LqtzdLmjOJ1kdAa+aUOK+AmqyqaDKv5M7LXSWN+QzR7/VaCNFEtfchzbZGaKb0ZPYYJnzmEWMyab2Lv3NtgPBHRRFudm2KKNQqN2QaT2Eg5ToLZoZPYgh96pZehHmbS+Y7RpDvuZ+fPsi3w2WpDN837GMK3fguKfTYA/J4OK799Y+vzNf5XL7d7T2JrQN4t4Ez8tzDF5tdNT02yXprfC5udGkbbT+zdG1h8nrNjtKElmgq14+NfR8b75j3dfSuFuBJO499570GumVeKc2hGvbvpB/NU/uycOOPLyQgodTh1Pk8hQcT8K1yQeS5LIkDCRhfxj2h+CmEERDUHQNuEjcY+oAq6PkGHRQITvGgXjVDF83wz4z7DTDCQauYGAPDTtp2ETDShqDQRwByF0m+ZyEVEhAksF6w+PTBgJO23NW+LIV7rfCHVZYY91iJRdZoYY3WMTwm3SEoqqEFAoalARREvreHaYEH4nYeCuV83n0SkIBCoVEplZr9Rg5AMdmOWw3T4l78gSgFQFXcAxnc9ONoxU6ifHutY9H5GgoDZoi5ZOtWmJ5mDYRXrmngZyTKwmIOnwOtxlTJFIkSKtIr7l171lf4s7dnl0vXz505TU/2Hnd/0GivdNc/8MbL7QP3JltW/XgM7//xSODt9y6OfTQbdsk+vq/1f+1/tbNps9yx4PBrxz8Z7gMKNAM1f+p/tf6u0/csN902ThYoQAbX95Sv6v+/PjNw1thFLoFzI7KufepbeLubuLvamuOJI4nyLsSsD6xNUG+FIdd8SNx8otB+EIAhgKwywHL7evt5CEzZCQpj9bnE87hAeuXreQa6+1WshsfQIRQfEP5mpJ8TAn3KuE2JVyi3Kwk8UEUBARYz+OmkybSFENWwRawyjMel15ZE08jgI9DTTRgb6Yfx1jzPMYEeAbxSMTzQG+apcA7nfBTM/oC2QXpbELaCC3C25aOHjJq1i23rrs1ke0rPzJ/4OvH/tlw5LZrv8Q6utbf+PnPX5VZNDrfft3CEXLvK088tVq+xHG9w7F83l2/+f6Pym+//s1XZO37nn3tZ9tG/nR256Xckh9+U/BD9tV3CXPwReIHtRtOJOE1jN0IcyPwih/2+h/xH/VTj9OAItu7aXhSGJDfKszIh/VwXA2NCfknVVBS4iH5ixtD8jfAQ0A1puSXE7uII8RxQiKMy7tdFls4GNQyRYIEE9MmTMob4yDni/kMZTJYwkq31+WcKuo2p+RpnFN655TB2Kjjfgx7nz8rjxcJSs+r7Qaojx+XB/Xx9A/q46XWGnr9hb0fMzA/UT9pGmgtnCsAWifm4dx/1ncJ8/Il4sZa+uIsvBKGo2HYEz4UJl9i4EkG7mZgF9Is+uN60u+LRx1Op9GmkhFWW1mYm2ceT0FKognk5f4gUhM2qzmOl/YJ1W9MsYk3BdyIs7kzp0RavTOdVheanLfOUvv+uOH5R49w3/7HafXuW+698PD8C45f66bVuJVfum1ydp64v75ZmkN+XQTxYM8jEUyT5QG40w/r/Df4yS9avm4hn8ENBJgHl9LraLKfBjltpcM09RKyQvqt+l166kVAQROEwuHIK5SipvWSI7ASqSWoohvgr8SUXzA9g8Qa+dp6vVKtdrm9jNsb9oKXdbiRV63Wcw4FrQuRXuUr8OjzhDAb/u5JcSywJW0meGB4lo/+AEUwY6ew8p0dr6ElZGmHyaRAHEqClYXGmlhpTlztemX9P/kHUo2A/7rHVY7bUtYY2BeJy2BR4CGucv3o4hfCo1PB/Gj8Aeq7ws5X9Jj++jXSzYi3xmCodmpwPgz0w+4i7AtBrVqtFHu6S6XubneljalU2o5V4HAFDlTgrgpsrcDlFRioLK+Q4UqpQlYWtt3f9ngb1RaLzB0Zjg5PBu/HEnAkgVfkbE3sSpAbEhBKQCJmNhBjY0uWL3ezLhSZuBTI62LVGp1BpjTQLLAxlz+7ZO7C7kQ6O9wz0N1ZqXKv1eC+2mO1Z2tUrdYtbyuhyJ+4dgxqYwvH1oxR2TEgxugxzxg1tnwFa7aqNerGWF5jAC8n7kSe9JOE/WE54ZTeHjvzzjh95jSKUsamRvN4DKjdcKCmHCQxMTDWHMps2TbbujUp2JIraCCjlFpWm0+JkbwZ9wgX4CioJLQ7tzpMxtKMuT3pZrboKEcNPzduVhSXqNpy/nR0pZukQrH0vu0L+g8+4wx5g4NrRxOOsYdOy6lBbbsSVtw52vnErlyPdfArn1u0YKNxc8Cuspdzp5Nzowt5g7xsfLjH375SFVT4kv0Wb8afeQC6r9KbjIX4bb89+EdybK2nYEvdd8tllfrPyVM2U1kTrNY7H19wppZLLa5DdmffHe21+s7bdG5TAs98nztHvEIQ0uXSuUaZ6q+CzaDqw5IbqYeIBLGvNhwPOD2+gM8TWCKRMRKJzOfxuK1I6ZodVnOAkMg0MoXCjadIzDqTyRyHQMIpU5j0Eqsn4JM6zGYkdgGnTKMPaIm0kJfDdQehTM3jvBzO8ow32ivfoM+OI5e3kaGz0XGF2C8yTr+BI1KhWxLjJ7cDinAas5WhyQjHasJdlCK+teRGdbuv1F9fMuqlpJdGNXWDxrM1rnAtnqs2sT1qOKLeqZdIi7AlIJfp1Vm5SU09FLIGV08cqP/0Oq4jGl1CXwE2cs+IMwKhkKJIxydOkQHeZmZ0FJAhrHJEmhEFFN9fms+Gk+lsOpn1yxSMTKZIJ5Mun4fxeZAKzxIypcKoxQMMDo9GrdAqtFqXw8PgPw7OkweuEHZozU61361XuBWkIu3LypKSoMdjjgS5MGk0cyZxgqFJOv6dMWGIoSzSb7xJwN1C4+pk2yp9ClPznQtRU8zqw3nDDDjnUvKWWgiLvmsSYsmSdLmiavEF0yvqz8Fqc/0r84L5wELVxPc0S70xsy8wWv8aA0s1D3htwZUq+N+aVfoctxnIdffjdKVCqfPGb6rHeurnbs61GTQQDJI6oxP5/76eCJy5kksrgkG51NARv7R+H2z8bCSjDCJ7+s8NXswTX6+N8YlAJJaIRRINXoxFIm43x7g5n5tLEBKFjNY47TYrZ1Wr5IgxNRq3lWOsnNFqdXA8BPIBiTuSiMk4uTzoCwRkGqvJ7pQHVHYVbQoYBPY8OSGsC8e0tp5P36nOYIHAb/xtdsXbb+WtLFuFGdSdlW1VsMBcf75tOvO21Z83wwLp32Rhz9DrTR5+fUh7YSYWci7bkG3+APFxH3G8dg3nlrAZmVuiqHQkuhSVVKKLzVjZfIWtKCquDMtk2FyG6+0KubvcErc/0cUkuiIMshGcQc/ptO3Ih+YIFsVJHSkZ1wtcXz4jqXR1yFKcws0mNNFCjsuToSgXtmk5a1iha83WT5KbR3ZgbJx+Z+zsOx/gdXfjzcVWiN4CN4uvxpuANSIng0ksgbTm5vHKO5BNB1ECKgVhsRUFs7XYXokY+wP1pXM69tUfX6sLhQdCzbz8z9QPOFbXX1/JqF3aOap6p3p5Yd49sO+q3OAqFfxWs96mta366c1Zw3Y1YnBdInhP/VD9YX7ztS6amjLh0vmuMVhW/84qr9HgNiqUwaDCnbwXPgu7X14oCwZ9Rot9tP7CmZ0LnUxeGsRn8kr9Ggrvkl5KPFIblQ1bhslMVpnuU2WV6nnzuxeo5/V2L0j3zUv3pd3qeYxaPW/Owj7oy7g9PluINRjVC0tQIjIonlkin9c3X9WbUcu1c7ihYXlnZzmvjqUTRgNyy1MvJtQeN+5oFtLwQlNH9R2MR4b/hfh+fOydZpcX7unYPQUbNDatC8hkaaQVPq7ni2oii0/OxWPwTyGNiM9NdEOp2/XOgMmRNA7dtdjhMTtz0fNz8p6M19zz6CWd5Uh5rifg0KmZ5JIRd2/sNqsL1BmHMXoR17ag6xKqEtLZlfRv609vtsa6Zybrh+loI1lfjUCk/u/zctnwPI+VDt56XT/ANjKQ5guhg3fFs/34PDAGxu145giitRf3V+BEAdIReCkATwZgMLAtsDtA4bmTg37qIt8Vvj0+6oQX5ni3ew95qYILghw8YjhqOGGgXlbjMuMu9QGh6t+vXqYm5WqrOqymXlJBUbVetUt1QHVEJd1KHaBIjVqtUmGQHonEVS4y5XLx4TLYy1AudndV/UF3oBogAwG/P5VIuBpTtARydr0+H15SZi93cRLgqn5PkE0gf7dG+8liKpuyWzi5imMU6iYgBp6SnTh59qS4yUnwg8Uw91SLf4Xd4NM5+s3cWKvXlcN+8gUR6qYqZlMy2chSNjxj7wwXOtecssSqUHa7Zhvvjf7Z9sxtDZf5o8vVV4UDOYhWnhRcZmqL6Fjb6j93fuUvI958e+CnoYJjCMsidEf3ffTmIu/l5JQchvxPUb8TXOmmqx2+JLRCRV+2kzx7Z3fRqCCDyBfCWBZ/ki43hqhLMM6c+ibiaBNnbsU8R6QGsHAaztzvEW9EEW/UiH+v7d/TDscLIB7zwSaY5TI19KmhoAZ0yM0jlmCPXSccsRydscTBtpUr+KQrduS923dUYFMFKugYexLJJJ/JuII+BqmKeCyGPiMPu8Znikku4QvGWK6tWLTEuAQ67RopHq956nirODPdTDOWhS3vQgWHnw5uIe7fmr1U08A2OT8pPXXEfGv0I7gQjZyHuHhUqNaIK0kFv3iyFhpVXZ9zxH7tPtgMi9Zrt2S8wSt/Mn7/8g3eOJN3z1WRFtXGsNdTtf33sS9dzXW65mNnghoKPvjRf1wZXN1S9iyHb4XNq9p692S3PzrkqeJWHSrovuofF+cOL4KbL0+VDc3azHJ0xvci/dpNfKM25nEq5HIyFK51EyTpDnYjOnd342KnE1c7e9vK7e3uVJZJpbKlYjG7MQsoqC9nh7JkFu9VI7pl7eVaVziVjUZ9+SJXKpXlCjkpDXp8aot5Kq4RB9JFsAB8FA2IkbFWkJGcjX57MrxprW9O4ot80gJnK/VxT3uQb1xoou79e9oW2eQLDs5Qq9lRH3/HHfM6B6ws3efyqYENXmreumbnDuraiTkl2rHLVNg0TYUu0Pg0WhdWocv5G74xGkoMReavKtmL0kip/sywaelC+BKm9e8JQpCPKvFhLYKYXWIwltrKglKjmTLdVd5TBifSarQ1h+GRGHPenM/jRspLeAvD85YSD3zWAoSFtngslMWS1tDdTAQIpLbTSPN5XYzXFfJ6XV1I2UXMlnSiEOLLkmg+Hy3lCn67yxuyMkY7Ldda7Ba7NhriIqRKy6mbHrWh2QiJ3A6jIBu5xgiZgBJ1shmivNEIUcbHxugz4+Jm8plNsuIk2fk9BJPu9rQFvOil/2PExCr0yJ4vKaqJP2oEGXl4/+iSpXbnzecLys9vH73zwK7zZSXYkJFuU/0nEILZJOXzKni9XlX1z5CXc+8L8pIFpuaWK0idPpPFwqLNMlptNqtl4glTwpBKGo3JJD66axMmJoG+VDNB1gSTK+ojR7WwR3tIS2r5EHLccTrB5bqdPcn+kqW2s3ApCzV2IUtmWcC1ag9LsVpVlpQSWZnRlIwkEqFMKh6wMAY967KY0IfK6w8EgiF5o6FAJTYUVE++0xy9RbLG840jbba3JnB7q1Zobz1JI3/fIHbeiBqNb875oWNuYEDMPOPGFEOz8WA81yqVDenTg780uwg2TrUhhd5nrl7k44eH8kvSBrp3uuhdsW50Xf+8SeljfoWlLGc+dhhmStoCKaytP23KCfKG+wykGiEuva+2gEhlsy6ZkpEplaSs5A+b9bpoJEyHadolJnO8LqXL7trh2uuSuKxsSklnWZmM0mn8UVc4HqcCXs5Pmm2chaA4wHP0rc01uHEw19JWM700hYJ5pMnGmxRFMhBsLmIUKTILhsZUpdJjYEQpsEg1qol/VW2I+twtFmDiPdWNWVsciwPJaBomA+ZhQfAEETOHPJsEtV+/S2RjJAOBhyh9QwZCt9U/t6o+ITB/l1kj5kCiiMe/Jr3XKCMSQl2idu492U7plUSO6CQeqKXuKsPWMgwVoK0AyzJwFcacgXQKFCkoG1cYyRcVcEQBDysgLIcOYROSSqsjiao90k5JBRT2uNvChDh/u0VL+eM/aof2dmWJT1NKnp7cjjQ2PnF6nH77nVNI44wj4ubePkWfzY0jMz7Ty0Let3dyCU/JKu5GyJeaWwVblsS1o+jS2Lo5ifIWZTv5D+vyFRte3b1364r4X+pf/vM9d0mX/pKE3jmXrpSxq7QJVRdJHu+2V38Dp6BnZ/FHgwsePP7C57NUKUg9sP++uZnv3vHgJQtvMdS/cvgL/8UnH167ZEWvwbqanj/6me1w7L+uGjx02TXHHq2/d5uIyw7n3pf0CjnxbuKOGnO8A7tCB1Qwmt2QJUMZ0NNtOPWtInrZx2IQ65Ip8MtY6j+8cNL7lveXXgqDyLqDVpk90KVPuVPpFJVKqSuBvJzWq8PGhuALJMRke1ek4Jjw4m3ku579YFzE0oZmcWYyLy6WQzHxGmnzadTDdfbJQVsx+RcoFSW9Pcu/eu0P5bdePDpWXG/+4B/vfFJpMv1n90AL9ZZ0LrNmlt9572OL2wbuW//Z61ZGIHFLF/nfS0cu64pac96Lb85zC7g/HL4znYZ71y1u0K/DbpQsWvS5i1a7QyOXHNz+Jd+j8zAv1s8IvFhAXuZPar1bOw50kCvaYE4blNtgQx7W8nBU8Evas6DIwjfNGCdpJQPH9fBVNfAKOCCHvByCcqANJqPRWi0KRRlCq0MsSvQ447u6DnSRXSKjxqxHkV9jXeS71Ef6fPb7rI9ZSWvUE+pK+XVaO0UpKyhOU/IG2iRsDxA5d/x0bmL8XWGFAM/jmfkxrHbH3hZ6HHDXQ7PWfQE8++ncLKWElv9PzdDrv7VrH2Lo39S/NW/D/F/svE7k6cHL8Klokn+Lp8dvF3n6Fab+Z6CZJw/9GnH2uiUX9ZrMmLPv3DGDsxFf188IfF0meolbajTSAU8iWisaVK5gJtZgIhNEP5eoSWT4C15rJAMZq99vt8a84VomgIgqYVllR6AoV4YRVdVTVOX5N3MTOYGswtJJgagiTTFJWygKjHQaR8snKTg7V/OzcnX9tS1/L79l5fJLymvNP/vewg2LLupcLDB2fwsJl3Qst2ZG77jn8RmM/cMbMVuv3Jn3zOXOmur/Cna6a7HI3U0adth1Cxc/ONrK3Fj34n3g1BycfyYcwuv7CUJ+SnYKxWApAev7aniliQ1+3SaZEsVgm1uxwdF/78uvkC5C75/feP8lzZht+XwC0PsXt8Zs575fHxBmN0aJei1ztAMEUMtHSrA/BjfFYGMMdvnggBlGzSAzgkoLT6MfJFuo16Q1pCaCZWTDMRo+Rz9Bk1tooE0rMHBljudTPb29SYxZmRoYaEAdHGiHfe0QwmCV1nYSw1VyLo+7vHB4qSYpUSylBnq5nqR/Dj08XBCXghe4VI5z84oA72KtKHwYb/YXVRugY8Jugclm71ZYkVYDPH238llcA8HIFGdnhOvnNXnnLFaj/LxGIyE/6ff+DycxL+v3RQ+8TFJv/Kz+2rS+o7Nf3KOSlrtvrp/+9EOZZ+aFbT/4cv3N/1P/S2v/keZ3f7550dgnG8wEgq4PCLNdncSpWuZbPjjkg70+uMoNNxhhkRG2GiCkA7MO9qnga8J37caokSSkBWVN6cXCPKKmq+lMAPk2mWDQHYowoVAkmYxEQqw5RMnbM9lAQE2gAIYPZuKRJPdaCu5LPZZ6FluvjDwUVDVX93EBEzrrifGxqf4gcQ7vA55+651xfM4G/rwmvrO5D860CWc6Y0tEa2+4CBszsx+IjMMnmL9csKLt7uFBIOv31n8j9P+k0uEv3bkVyB8+fWvLQJX+0MyG8de884bvrP+x/jhu+enqfv2Fw0DPOmEJ507UN8usyF9tI75Zux5FAU+pX1aTB4TcyVL1uskE2XEVHMY5sgHVViGFIsVZEzGBIpHbWQkrd4l71i3m1fbH7KS90lYqZUNx3uX0ZCGbLUWTLtannsqPlDg2BZwI2fNBI1diLGPBEmwYf/bUFODr1KK3ZnF4RjJktmRXIxMCXpmY+mxAM+ADMBVNxkaWy6q6BnmvfwgcamZALtZuSZqRE1R3hnd+dnTploXttXJs1Kb1LLvSuvzujE0M6VAc99E7OzPzW9q+ZVX3vdS//1N9S71y47WJzPxY241VYDvBDscuaTepmng8h+vXUJ3UtchiPVxb5uUUcjmO5ETWbUNBdchitXN6I+cOrRa2LntCEOrv7YlnMrV8R0dPsZKJ5NSKmhyyciDktNwjp+SkNOT1q60WfQ8XIWREFZmvqXLuFFnf5BEPvyEMNVx7gTJuSzClg4/LcQjgKegtpJzELyeTypiuJarzexYueplPnszMyHK0L48e3V5Te7yRFezVt64ddHnNhmKPomP0VhWKtNaOsL49FmXXyLRExwjdbOy+KLEfeUmKebvq/1ir/3X+PNbwtPkV0EZrypBA2x/WB4QZiDlgrT2xu7sxM3TUDl9Ah4CTf2BVwm45KFUwZ3CwB++Z4WrdPQqZzNXjZHp6nPaeHT17e6getxOcw8VCIRMMhTyltja3q9rV6fF0droySSaTSe7IwIYM2JAjEQknDUYjYzIlewY5GXBzOtu4UrXmdypsHO5IzLhqKLRzRTIFrkQmI5wnyDEhhY036DXnW5cxnA4RurwbyWAe48E3DcyFu72FZu9pucOpzOH05sTmJAUgkfAKzkjTyPxPxyjq58auP1w/U3nVhOzKCsGuPLFrrPPB/8EkxUP17+59o6thS+Af7j8Nf/xUMxTnvoXsCZ6h8BBP1dbdpAOlboVuo46i3R501G69h9F7PHp9Wk/qfU7O4OKMnNHoFgEYHQ6z2aSWmlzugB60tMFgJDwym9nBvcbCfexj7LMsxbKc3GRUTbaWBqiZNqM5RFEWMGhmMxlvj+V2N9IX4qJi3FU8ZRnYWUYj/nxPvSYo/1w8/Lvt287v7f7oW3U71vM9nfAoHJytr7s5GzQXumvfR0HJYT0c0MON+rv1ZJ9+qZ6U6636sJ46LqyEL+rW63bpDugkc0dGBoy0Xq/TKbGkeLx9/QN4mGjAzQwMuPcMwI4B2DQAtgFQDsCAw+52P+Ym3fMr5XI+GosF2js6/L7enu5AoLtbwMLIZ3cIM362PCjzkE/Eb8s+liWzAyNYbuZ2d3DtvX1+L+GjfRlfzbfFd7vvOZ/c50vkMTRGNsEFolzM7eCUOs6u0LfgiU9JT6vojP3NGYkpNPFPk3e/0CxSw9z8fzCMdN1a/f+v00hTs0hl4tnaJT4Xzs9Hom1lPIxUDjPlcrgcttocLtrkCrcXirFSMV6Mx92JFJNIpJAbnkqU2gKIBeJEWZZN8dxrebgv/1j+2TyVzxflibgKJ+jDvoDaZm1N0M8QIyHve74AfZoE/aeeQUps8Gk5y0yjVbjwFNJdRmPEdSFzNdscEvH7+g1CPr6d+HPt3uMZOGGEPcZDRlJhsBkihqcNEiSFz2nhSS3crX1YS75MAR6SUKnVQp3KbOHzBZy8LzBMocBsL4CysLFAFhissYxMZzgSScXjLg/HeDxcKBj0KDw2D+nhChWyPRXPRsgwskAWG5/NGoNkWAJkO0nrGCMpV5HqJr7yBUtWYzNrVm/mxK74C8vPBf00Xt4oQuKS46csVmke+sUtA/HgTWtXxD9FpSp4eGwfPE+OPPhJilRTNaoqcby29qZOwEIQCHZVsbfmrzJ+f7XqN1ucNo3O4PF3F0vlsjuRRgKQLuTz6SvSUE4PpVekqTSROJkgE+WOUiKdD4a7OjqkRFWWy3OFQkluMeuxKPg9GpXQ89woVIkD4o1JFkO5kSDnz6tV5c6M594Zn1UWMBheS1Y8PJsghD5Rpcr7zNV2Y2VSHGqc+m/UqZhfKRcqp8DsVYI0FCKM+8JVKmyjvl3fLF+H5CIP4dorR3nYzoOSh91ZiGTh6TgcjZyIkDI7OLK5rCvuYOJxB2+32f05nsnxuZzT8ooOjurgCzq4SbdPR27UwUoddOrm6Ui1jtXFdZRO86z6O2oSByx5gpBRlEvczWoz6g1guM0ClmKGSNNpMp2O+wg/7ffgES/W6fTH4kws7owHA7E4m+ayFMHZeDIWFYf2DDmH3WLkZCrOMFX0feskL5bz01VeXHkh1PWb8A7QMsmPTNBYjp9R1B+b3GSBgZvSQsvNFEzHpDA1ZakdmlssxJ488KunxvjEXlix3ckEXvm6q439/IeWB2313wrrKpYr2VtT9vgvP/qXyG1/dlfsI+p6t5pdm/D4IRyM2QdUsOgWygQj0rBc7njuoydH4heJ2ymWJA9Rxg+flyz46MSVQd6kQJYlF9hO/SWkVciCH35L0tfELrtG8gskR3OIiVqUnQOFGIRiwMSAiIEtCqooKAH6B+IDgwPuRBwJUHxOLBrDS9Q3Dc5hBpGf3hkWTBAWvHCUCYejkShEmwaoGobwcF9volq9BvkUKU9nrZPsjBJzZJ2p9u5e7rU+aOyv6OtLDMhL7bnAYDwWUBAobiJnsUJjOVo4vHfG8QgCtkYYbuukkFd9c6wZPl2oB3bGWUHr/sBPapnw8VGte3qFgNXYlE4TSH5xguMyY5zSfp6hyi/1PDrxH8lyKNw/vO7qlSkvF2G0Pbcu7faX9cDHIvATJKTXblB57mbUvhlmS0AGFMzWJYktZOCjX1G9997zh10vj3jTTh3sAkk4pfV0TQTJ74r1mgXn3icvFeo1GSFn+ChBSG/EOUPC1MgB2sScIUmkUHRWIyE2bZ9g5tz7kgLOGWLkDoNMc/XPCPHdc4rCuystGcPmz++TPdv8+eos1OF6wl7TUCTRHsWXUGTb1B0KROMehLSjcQ90DYFnMsRrqtVQCF8zZ+o++JpzDxGEfADnQtW88JzJc+9L26i96HWv8Hv8GP0eeuE5reJzEo83c6O1NiJZA+iY9pw19Dt4heeMis853njOtjazWaRK63MSN517T7pLeM5XG8955eRz9mbdbvw712Y8J3vufWoPfk64C99Dne1pPmU2azDgKyqtT9mS4322meNVZ8mHxPuQQNx2NU7ykuTN0+/TyPN2NPO86JqKSE90zegoAL5mzQx61s+9R/1VuE+6cQbHJu+TTKrV+JqOGfc5jZ5nQLjPAvF5Ju+SzwcC+IrO6c+DsSnPvSf5LrIfHuKrtfk7PHs95CE3DDiXO9c7qUctX7OQey1wkwWeMcHnTSCMrx5XwMsSeIHE650fJOEG8i6S/BbGhvqi/et2aqcdSDtYbTa3MKzqJkDm87gy7hqKcfQ6K2mz2XV6g0oJhMsuIE9PnDaWq+/gTj5ktkUwStycKuKXN6Baxmbun5BDA4ZSgGVrDIbQ3hJ4Re9I8l31xPdun9v9xOd/vO2ihasb8JJvMaS0/k/3DfWlQlukcwMTP1FvuPiaH+2/O+RfKsBIgqobPirl74TGWW9CcfF3qWuNMvi28PpNZABvk61G9M0IZ7ITfgusyMO5bEqLeDg3jYc70Hn8RvIL9P6FwnnsvO6A+O5qFQkeOvcZsir+/Gcnf34W3pw8874cCGfePYOH8T3GhTMX75G9oXnmtRq+CUkumMnDgqy8JsgK17jPHyZlpS0k6oTCLPf5k7QdXcM3+PEo+qp4jd+v0+FrEtPuRIn3kV5JGAk3kSDuqqUeicJLQVgahBVmaDPDehoOaWGjDE444Jse2OnZ7/mCh9rogZUe8LhMiH+OEUgZ+wVGUrr8W7y3e5/zUt1ewGgaGS/l9YatvJ4K89KpWjQyPoCH4OizuJIncE5LJkdcQe1pWA6itR6HPrzF1oJeUfpa/cPxN39RP72FX7FsD2K6CrDb2n84Z+E9//DcJSNqHTXXmf7oucTgoge+9fVti0zUgffrsR23Tly/6djJY7uA/P11tc+tvuInW15mw1tffXj/wbXXfH/P2ZywB/h9IU6kCTsRIFbXtK86YIXjEcdRB+WwCfO/NoLAM7814nFCSoTYY1aQWY9YSSsnrCh9TnFSQSpsAZb1mgI6uTcgVTcfX5j3w1OW9Nkx4flxxys5CcxcEjffCI877WGpF5/ce++ufV9bMbr73s/seerIVx7cmeLg92Zf3eyJphbfc3OFXPhY/ZdLlj+37wsP3b94+XN9J388f8GK/VduXFrs+PFlM/iKqk/nKwlF9GT0+holIasX4ivq3HS+QtekUkgLo2tK03Uj4UL38Qn36W/cRzIpJ20hhQJz/Uz+1U/qxstn6MZYTCrFV/Dnycl7596TFQV5b2/I+8mmvMeiXhmS4Gm2+dwqpC9ex/KOUXqwvC9syHt7u9UqWrhpNkv8+c9O/vwsPDH5HB0xfAOSLM/Q8fgeBwTbLN4ju7D5HB0d+CYkOTL7c8gNk/e5HT6Ag42rolGvF18VPf8+Er/0psZ90DXEnkmKVavoXNA17TPOReiZE56n2nie+yefZ7DgEbRR34xzwT1ajwrnslp8nuXNu+RyKtV5d2nsUtjc2LvxWG3NcRoO0k/R5GdouIGGfnoZfTlNNabwduMpPDgMLwF5QFieoAfAmzlC3qlxO5eXcXm3e0Hp3eglvazDpda7WGHkzhviCJgausOwVdXqRO575wMkNNJdeO3G9FaBqUUI4kaW8/pNz1t4UP+JZ8FanNEKVPPX3T/bVoOPiKvtfFBaH95UG6zgVNWM7QVAkCgGx7s32onDNWdbHHbG4KoY7JDCFVK4kYTLAYYSkEhFs8IKcMLv1trsrFuvNTCMTJPWglYroWREZ6FYFEr/rmgxXYBCQUIF+R8kUqo2uV8f1Go0qgeDartNCAJQyIZtdRXjsyLPH08gIyUsLPFtvBRw7MvvYPffKCZHpky60Nki+WSY4cUmsvTUwo7Eg/XXxV0dw6MXG4falwt+/ULdqvV4c0fXo5+prJ+2tYOr7tkn7OsYil3hUbfpG468LqSW+JI9Ng/e4rEgWslGBtc2NnggeXgD+X1PC7zd2/DhrprUbUu6zTzWUwtn8PZ65ANLBN5e25AHnyhD6JparVDA10y3zlN7QirEq7XLK5ZhC4m5No0nRjtwilit0Sj9Dk84YmYYPYp6U8l8cnK7TDLPJJP5fDKbyURjySaygysaTMYYbdqfUwH6UOoZLqoKWvX5Mqf0N5d/nKo2ug8FnMWTYh0X0qdzrWAf01cMCBmTd3DXUjNlJcTmp4QkymxbZ8jJ9QAC0DuKz0qfaBGNa2li7bvF+Z5ge3c8cuMy30S9dSuN5eJZt9I8WD9WLXSl+C5vv8YL2ivPX1JDiLIyIMhKN3G0FiwHoRO5JaqtKtJnd4fCJkUmK8/KpXxOJpMxxjReZVfCIqEkenPZbHtHh7C8JhTP5nIdadwbp5BGyxme7pKHo0aZXG4ijGA00lxUHbDo8f6a03j+HncWIfpiaTnVEA/0FVFgRKgVXqjlpm8Rlq3QIoSUQOlG18z5S22oWYiLHJ0Lr7mJHMRrbm4LN9bczBn7dZPCt47kP/fN+n9sLRzGO2/WhBs7bzbNEaTH0SPuvOkuCjJUPzedzt/c8NK1CwK1GStw8LzWgDCv1Uv8pbbfykHYCSUZ9Pb0dIaCQVe7otwZT6YdnfFER2e805l2uCQyRdklkXKuTpfE5Y93MvF4JwFdEohIgJWAUgISicLu0OsdfD5fZlNpR7oiVzjK6Kq0g0mnHUpFfy6bTocj8c6edFYC5TzXmyPjEYsLXEEurHCYjQqtMM+Px9NzYydz1ZMTuZPCh8j4p/EuJXF8CG/MpHfrWiqEBnHX4NjY6Za36PXCm5obyifTuJPDXmZmMkHRnGb/1LNej3j3fOaFO7qS7hvc+Ux39+5PN+g18YOber+x/fq5iY60L9Vl+yP84ZOPeAkzXgPCjFcPOsecgHJky0aye7KUMosxgzdmoEPTnurK8s5UV2cmnepy8U63UqVpdyu73Eo3TlCtSXUxqVQX0aaEtBJcSsDg4UoN6zQanW3tHO/k1RpnO7qCdzI879Se1vybhqxqntWQmr5iN7+IJ3k+FYymupQKSXcbXyyV2tvkqXjY7VM7rYyGbp6p+EkAj3wL/RMJmLARd+w0/cbY2NSh4RMDfJq2qTM91Rwaw6c5LozrzWw8Mon733ENf/IkP+Ws2KXsX792x5XoGNsTpfzIp5gN23nVosP/uXB12h2eVxsHx9+aA9tGEOKsJLC1L0RjYI+C3A5mKRgNGgWivIlhrPlCodLX29vl9/nYjoqmKxLrimSs0c6uSJedlWSssoqGlUgdbBcrYf2RLiYS6bLFU+mMNaNWydsr1oqm4spYmUzGSiDBdGlAM8DncplMJJlIBILZCES6ejM5CVQKXB9PRoKsj9FoDFaG8xsVKbncr4rHVUTqf6Xpf0mfFOUQWaLcdJlEoias/BLaCE+P5dItojd9/c1uqe3jZLL1f/p0w2NryKgVGazGUCaWx1kFNOwteS8opFvmVbbXv0zCZ5j6lxeKY5nqiT/OOpH5WbK+zQqrV8wqrnQptrP+pHy4/gtxMjN4oYnM2+XD0HPBmUzkX2N5HYBSbUDRDU8X4VABNmax6FL3ZmBHBg66wGI20xqtlu6o1qp0TypXKJa4UrbE9aAT7u5JuUqc0q2q0kp3T0OGt6Z6kAz36HXqKlelq+4Sx5RKHKFTujBizY9o+BINVRroOZXu0qLS8yWqVErlfTwAorkovhgvpFRpb6929KsLd+YIHa3z6CidzqBU9Ej6RXl2WAxmr5kkzIB+PwMnAIoIcENjPP1WDov3KaHUI9awT6LvCCuvRDEXSwWn8UyEAIjRYJVW9mjKd4Nv9A01ML381iLzVl7ub5kavdB8KGIPPvwxck9+yPy0C8+JlsL+6qWlUNtsk6GS+l+tbycupAKUw/UPN1tTw8at8xPnj4Lqho9O1wEkMYh0wBakA9zI2fxcreNA6EiIPOA/4j/up4I+aDPCN3XgdrnszYqpx2qz44KpPcrY7dEddthkB5sdqY64sH/OQlv9Ho8rGvbLVZxGYXfhqU3Bl2xZNYsTMcLw5QV6bFrILI6dY5AEJGSTnr64Pgp7hZS/CUEk3aLal7EGfx1mzFepJ/761Wv39Mz57K37/++KoJS5RmX8zgeX8x8uXo7kZ2n0Mx/9+B6fnwz2L358w6Wb2gtQ3dVhVUeo4MTQsZVr3tZhHz187n3JUiEfHxF6/gfPvS/DmC8Jokj8tLby1QK8xMPxDFyWBj7dm16Spp7BoOmwNwaKmC0WiW2PSY5T4GRZC4diSXnRGwi4ihYmyZgtxUcsRy3kPgtEcJmsmIvjdpp4goknEvG2HCajV+t1cVw8EQUpkUj6GSZvYTmOLOb9cqUiEBUTO3gdbKNX44Mz4uCPUFj+gH5b7IrBgPQ2AYrtFpGRhc3IgNFFZkHlA0pk3ZaIaorOjb7YhlvJgnSS7rLcpbmtu545OnDts1+9dncrzUkDOhFb4LTL4+/8u81rJl4UzuBwgvxT/SvPbb1r3dzz6B9cGrtzwnZVohpNwF1w0cX4NL4kzlyg85BeLL0X0b+d+H5t8Yl2eLodBnJHcsdz1CMxGPXDK2q4SQ0b1XCRGp6iXqbIAQqahMWU/UESku0q1hcIuFUso1LbHayK9XhYVqXKxzvzQjO7AYh4Am/kfdb7HRT1e31EhrNb5W1qrRpRXYXJjmnOn0J/4fYKDKrFnxRoPo7z0oimdJPWdPMIymOTY1Yt5camZWlQm5yiOtIYk60U0KC4qRTMh1o2aBWlF9tyN9z11auHlgb/dPziQuqKy+6/ef3awRs0/dYCXFR/jUNE//411rp7sOPBu7fZ3W03Hboffrf0+Rvv4itX8Bvr9y2ds/rJZx5bu2w1HAyzeXmw/OELa4sC4Rf8qnPRH3785Y44/5ffCbHQvyLa16VXotjzZ7Xyy3GIcG3cRdx27hD3NCc74YQ5ziuce5zUCw44pHla84qGOkIdp0hM+3KFKZcrlbKBTgiN5kNWVTELKCpyqdSMSqXeod6rJq9Qw5Aa1CpCBbSKVrHlDhfHOnPZkoFl7QmDWiWl/QaiDKVKpWT3uAJUqZHYHMfbk4ThxjMfCEsfjHiPD4b/x23k4819h5N6BsZs9BkkL5OB69RxNJkfN7WK/RGzr6oyT666mhKF+mosALctWVteOfj0rJuq1l20+5KunrIgB5c02D9dvtp4KvDZfHTmjqq7m1ut/L/XNwQBncGdSB/9HtnrIvF6LXw8CndHH44ejlJ70BGQh5yvOHFnC6Z4ocgUCsViwWSMRTBLD5tVyVTKLZJbrdIb3ca0kdKr3CrSqDKq2EIbIjbhpJ0eJ+VMJXkTonnMpFJLjQETEOgn8Zjkcr5BcmFhFWb5mRQfayH5WJO+cAF6tzD+x+6pMgtrriZFQPJ7R4PnDQu7182+o6r+9Q8MAuvbJ7mdXqhblQpMW0218tvennus8zQivws8Xt8s7GIrEP9VG22LXxHfEz8Ul8xBavzp2CsxyZec33CS9zhhhxPanXDY+JKRPGCEu43QZ1xqvMFIyY1WY9hIvWSAomG9YZfhgOGIQfqiDh7SPakjd2kBmQIJgSVgbjBoxfY0ZjYZjQbDNg0s18CgBpTNLe5KO7KrdsrusYK1lIhHF8UgZreiUFejNLij7qghnErkKANnVRiF/ghRCsSpX7z4oHEUb+MO1ibWdDMXaRRV1Pnzd81km8DZjUnFRlLS9LHyIK5uq7ZpPI2Ou19frbh+/c6P29c20nNxOHrdleFmX90/GuAult00UJ1lWRvi+/o1VBvGUiV+ULMcr8FdtYdqT9aoPfmn8+Qh/hWe7K5iNl+TSLhj0WjO7bAQc+cO9vW5fW7G53MP+g76SJ9bTxstCrWFcOOC40K3xD2/kM/V+IU8meWB4Gnew1N8d8ztc0YDg33DsVwsNyysbSPmDjucalovtjS0rmxrpDQN4rAtJvmZ8xsZcpONDK10D/7NbrpPIBXNfi6qbfYWO6Vk2dCKC8nIH+Ua3J33o/O67YYNYVWj287yaFCvH0pFzhOc/VZ7rM1gv0uI+08gv+jnyC8qI+9x0Z4S7E7CSxSU0B9S0EdtZaatrVxui8XjeHhXpWFUGo1K5Wtrj0YiPqszoNf62spF5OeUU3EuwmlSMdLhMimzxSlz+844HmrIpZvDzVPjDILR3T1J6vP0zJRW/xuDC96WJlSs1GU/X5vbdvczO+deFAPlhWcXJGVh3uFXorW9rKna2zbn7qP2fszsgjjx8NeGwUUKXpxlQDr+XepaIkdsr3UfF/V5Nsdkkb3MYmgojYrBtNM4NCT6y5NFv3koYGMMHiDQW9IavAfY4bKoY+nptGuobEy4N/lJsk1tjG1xTlpdko8bSfBSU1r53aYnErvjArMI5LynGv7IpFLO3Qcvzz56MPGjS9sm9fK5H557X15E/DUETO2RvYOwfRAalJkzxMyZMzQ0B8NYIA7r7upyZVVMVq1JZ7KqR7JwU3ZfloxkwY4cDpXKOWckiDw/xmzWh8JhnTaVTOj1iYTL7WTcbud2N2xwg80NbqvF2VXmskWulAhzoTlDA4gzh1JajT+9OnVNikylrO4AFyqRTiunZzizontgitZCjHNGbJ4en8Dj4k2nvBU/+2NbqMWTmfLY0SfbVE9UK8J2Y21GC4d/mk5p77S2a8zx8uL6Jsev+MSN0qSv0XD9S/F8L5+SAP5eSHziJulGu/UE2SIRIub8UqT7o8RbtW2K0J4QWbLDI9RR6gRFYQ6IRJlIJBqNuDnO7VQxTrWGdaoUTnCqVHoPCn7jNrvWYdfZdTq33sDo9QaLxTBoAIMeiEiUVUk12oCDZQOcU8YYLNxrVsDDwc9aKavVLtchFynQjLPOa6U2lOm3hNTTLFj042PCGd6yu/X0WoRM6DpokbPze6d5atLNr4J0qSW19e5nsHjpZ3ZNf/5JHFtdt7InbEaCheiOBCt2sDi9SXri9IYsIur+yx9agGh677lfSt9Efk6CeLI2Z18QNgZ3BMlYEBRBW5A84ofLPS95yLC1ZB21UoOWDRYypoNXVTCkgjYVPCyHonxATj4sOyx7SUYNyKAgg0Q8jB0btcRssVlxli/lw68ZTZwDLmFNWAMu3mzSUwFeKXRjjJ9srJgV0gBn38gJ4PH0xBuzeiWNQU5EK8JAE15RCTXxefweSmagvR5MvTiUpG+qbk3Z3O1f3P9GvX6WVMDaB25MW5Lx0OUh5ZWrbq3/8I0vwjJwrjU/4VSTR8PkcOTGX197OYRBBheTkoypt75sJLC9v6P+9vv1X9dTcO8y19Iw3q1z7n3qFOLDBPF4Lbcv+PkguSKwMUAe88IRL2xzwctmPF672wxPMbBHc0hDHpbBdYgw+rg7TmLq3FHTS0zI2BOwRXK7hJSkPPhrvttV4FaBCtOJ0Jvd5rSZMhNmwucMMAad3BeQq1vpNUZjio1hsNyxN3JnRJrNhM0W6UV6mzWfadTC4SPNNxw5RC/qlHyJi2ZG6t85PP7aifcL96lcTn+PX1ZtW/r6bdf/3QY+7dduMsrhVQdk2ZH6P7/+zK+fOZJI1P8lZ1mYCH/tiz+o/6i99GCJKTnEmtkpJK85of7+RG31oTBsRyL7dIg6YD1uJfcbYLsBjgFsg93wFFAHCUC62G00MUaTSW8EYzRYDWE4XA+phyog54EQqvAexuXxuMx2xhQE9E6lmuZddqWnBfMWq14M3/GusBsSWvyBd8awl4A+I9dMzIi0tvvO2NGBdSDf6i+ch3f7x4aOOzSpKEFyHtxt/7pCQ4M1FWH2fuoWEfEW08iP7JkL706FxbW3pJ2wrQLL80Dl4SU/HtYd9cHTwgbiYxawWgA36c5bwMybt2DBPGt7pWwr22xuPBhqZ19h4SgLB1nYwUKYHWQ3sBRr7+/pcWtVjFarUmpBq3Lb/2QnEYvZVXZVmJgH8xalU6loMJsJhTIZdzTMRKPhw1E4EIUdUbg8CkuiMBCFUhRCuCWYlBLovsNaY7anvVpIRFPcd9LwjTTcl34Mt3VnWFe2nC3IQ2GbXdU/PGUGBbRb9I+TAqT4JOYt0pzlky27Ac5HsBVUZyOAbN1nj99qmwaE+7cTKlX4f4F129S9cldT90YLF0C5/QfJ7Ci3l7jP08zJh75zrWp2XNu3ac3suLYvbo43dPe5c0T7ufck35NeaZQR3xJ4yXruN9Q26lkiS9xcCz4sPywnR2EDErCn4GWQ7iYOEqTNbgcUvKhJyKILeDVSOy/6g0EGqx+7208v0AP+sMgC8TRBxOV2m83ComM8lUvjsQkBlAEfyKmyWIX+gH4jlz5Fn2rkuhpFTEGS/L5m1VkukbeMSgiKKDiV2sKkpbYtDsCTQzsZVTk7Qtc/LKvue+jvjL97fc/8bnUZ/C/I3Teu39l+Ud5otlIP1d8zmH8+NuC3D4a9Fc33/d69tzm+Xs0v9Ib+rly5gbVd1VlkaVqIReoDjdnrjbUyTlbLxSlqO8vaGY2hOUPtDLtGXQddT7kkrlw2GfUp7Ra9XKWXAJ6hFnLVEydzVf5NXEbAnaenxnLvNqanhZ6GlthuEq5zqr+8UWX/pKPS9f9VXbbt9O1ZT3+Y29AZRWT5m5PSH3737Np9l3lSBXOE1C4q7pTe/7FT0nhGekCYkc4SO2tDr6TgUBSsbhh1wlMsHDIJSoaxMAxjabOA3QIWRi/XuJn7GJJBD5hJJlmXD29ujAQ8asagIqX6DGdpzkU3qTSG/tGcAhSo1BTvSQlVzk6kj517rp/rXbL5tSZ1IkFwXnDa+aNDv7r09haqUK9dYLIZx6z/rvgt4pONEKw9aTGb2WXLl6+6ZJVqTTKdZdckuSwrczszWTarHFulWKWSudlVqlWuLMugLyGGiUSSJoZRERs3rkH2yp1avSa5ZoMLXHKZW3bFGhh1wxq3zO1PrmGSyTVAkgdlIJOpkuhj7pVLlyyZW+svhttG2w62PdUmaZs/d83GjTKSXLVkOZctpIil5GBvhzIZjbpDIZXJxFo4c1iB9Oq/4Uyz+AfRG+tZvCdReN3KogZhE67QbyPMNombLMUOBfEvA8xS7RTGLPSTzQx65Cu3bO4Br1xHycHkQibJ6qIa8cX5FdAuwD0KlH82vkffMwoQ/WItQQcCCnMXVcinSL/cAX+vjs2btzhVv3Gt3GGy2TRcuBjE5dElfhYXSFeZ1C7dIC6QLitGrhqAfVeZY3x3vP6N8M79F7XIyvJN6lL87oyGD6PYXNNrs9ptq8BnjngYiy9uxrDNbLI3Xd9cf9ixsDTo1Fv0KkDRuNPkZdfgEuolbhPtMuESqtxjvWQAtzyMjPHGX9SvqbdvnRIw91fvgRdXVxipnAwGlQq/xXZR/QXwmuPxpMVsVZOT8bx0ANn6y4mf1so9vX2xvm5ZZ18s3hezJRysxM5KbAkpK5F1SmJ9MTcrYVhW0tfXyfOdfh/bVa3JOmUJWwKXVbs6ZUxnp0xns7H3d57sJPVslSU72U52w+Xrls29bNVFS9SdlTSu0bti4XAxkVbbzAaZWt43uI6TYFHNfTDZ+HCKTwvFUrzzQxDdU2+ezhmbdjf9psg1QgEUbDTOZqXFGKdZGG0UzhFfCAxR6qIEEzqF0WGyNKGPphVDW9hBZBbEDCmIA75EUAGtIzolUVEiHWB0qEyRS5lMqdMb5xN+sy1ptHuqyxYzGq2W4YRSaVtQLJV2tYV9toTHHXToNKb0omhe6/aR1pHywJDJqJc7mW0DA6vWhj0ur4V2+wKjgt4wxJnQwftdxagt5Q2HlLSz+GD96YV6fbOIGoZo/T/m5zhL0JvwWOnQrdWVzptul3cVlQqfYVl/fdv118/3JFlDPg9a0MRE7ATy3I8IQv5DvB+PWAKl2tztC+HEXPjqXHhkLrTNhfaRkREyNgIvp+FIGg6iP6mXU+TlBCwlYJDAw5H6fC7nJ/oYgugz6PUukmBIktiFjP6S+Ti6WpvJZTo6O/vw6qd8tQ/6+kipTEZm0IdvGYZVdXKcxTywxLrEanX5gozPFwz63C7XfT7wGYhOs4kfmDPHuWQRn+jr7KxUgjGuPUH63G69QkFKpVYnJ3cpBG9uSusIL3KT2FdCWyAIemZaH+CUemmqoqk1y+L/9AfGctP3k4hunKhtZsZ/SjzNgRH1ukBUHcJ45VSSYwq4BykVsTgjKqZGQg8xlQ6PhDRDHsydkrtg4cXt7WvUE68p+8sqCWev13cfWnPfVSGWXa+a+K16UzSW+WWEc61Wk5afbLjC+v4alzEYUsELyr68LetQrFn54c+u67t6xcosf/Ot3esoauL/7o2EkL7Ie92sKhuGh7p89Xt3RTxmsywYDISepCT7Mn6rTRJcefGd7R3PzonZLUafNBjUMCqHQTrcXz/AJZMXX3zp5VsNiG9c9WHpt5HOGCTGYE7NvXcRLDNdbiLvxhWHbUZYblxvJI9LQKVUanu7u7Fu4CQkI5GQz+vhc/on9OQcLei1WrdMwshkEslS7OldUu2uIpaSDQwO9vbiyEpNsiT6T3Z/Faqyqiyy2uf3s8VVY3PsDrbAFgrueISJxyP5fHx5fH2cZOIgjUM8EgwEInqJnBwYAG5QlonzXD5fKKx4hbqnZi+2yyPBIOvjAro5wwE7o9aqVDI5p1ThBEqDfSb/hTt1PhAXEYlcJPDF2FhLMqWR/UKfG5bI2KjmNTiulZ2aHhmOE2ZlKMB9kSYRnLGQTwPGYvH7UmSTl6ZgGzGnhbArWwjKkYZq1vzEJh7MSUVRdRUFu4U1l/TbyqVP1P9l2XJ1/UrFcHgTk+Ze/Dd7PBqzDVnUGod9vrIeVV3i8fon1Bq3Rxd1wGh/aU182cUrqlXqy8uTqo96uzbmr+LzUSZIexlv0nbVpo1Z6togvfNk/St3+P2KeKjrK8E5wV9LNSZdvT5iM9M0NlBSlruVuirYpmJdlCTM/662wsEPDm7hnDu6vXZZ8KP/Hq6U20ZCo/y6dZGumPnmm49gvfQA0ktfx9gVxAqiXlu2o3NvJ/lI5WiFHO2CcGTFvNA80//D23vAt3FdeaNzZzDovbdB770QAEGQAAj23qtENap3qvdiS5YlWe623J24O4ntxI4t9yS2UxyL2jhx4mQ3dtrmxSlOsvtt2lqEvntnABIU5ZJ9+57xM4VCYuae+j/nnnuOHGBKaHdMXS4YeLp2d53rwrsgTWwuNofD4zbUFwpWSyAYNMUSylgsYbYkql1ci4XrImoXwfAyFhtABqqqtqsnXj82Eq9OBDw+n9wCY3a9nF1gFzAQwuRSOS6X27FQPR4Lh112SqkPBa2MxWGEhD6zw0Qfc4YkjsJKpsaBLvaSyTXwk3A6LS1194Zsp6c+Sqfpg/S0VM2rUaaFqpyDI2jDUNnsmaBxiRr17kYflFvbQqsDyjMI0Unv0vgrK2GnLRNqBU5W7s6TibsPn8hm/c7THrlcZqYmj17NFehkjXte37lrwnnko/+QrLdYE+sb8xHrzNeKP+R3WW31INnp8TZO9ffddvZvLMOgk0XobfWRJ4r3Le0/t2FDb8/Bmi6SmPnA69taVNYF/Xq9UFTMGaqkZoW4qemLxRNO0uE4B3bwiJl1TplK3Q6WDhsphXqgf8N9mzcXX9C4pFXOkFbO0y5fdsdeSDGMuHQM4pOd0NZkoTSMYn/JL3+uH5zoP9v/aD/xXA48mgPnIuDZMDhnBo+Qz5G4RtvVre7Gcp1hEAbArO5WqtXdo92gG8q5sLqmGaVh3U6l2+10e9TN6mbfuNViudcJrnOCDc79ToiUaGvk9wkFXcMOj5vS6vU5B6YGmAA+OG2Oqu5eRzgcqeI4rZSZz3GLmeNLMWZ8WSkWlaEWuGVZkDHV0WiLs2wi0unZvWd0+mBOAGiLIj3BCMBcGojh+GznTMTaLJ4DDJIh7CV1L004s3KSFXUAYuCmPyu5Fgh8XOWymCT+dxaRy4+1NBSOqf7w45vb2wFB4GJKFLY5xv78J35VRNcUfCH7rytW/BzU2PSa07dsiMULI4+n71nasTu8vy6biK7evm16VTx/S6Hw72IL2KvzysZyWYpaTf1+8eItfBjS8gqE0bS6+DsnaZW1pH4ltj6wsqNzj0I84g/UDHRO1imtLq5JWd3R1eSr2rTxdjApamvtuxEwZ3+WF3vJV1Augf9X5lxusZ14iz6Xy3z+j0u/4Jyhexja6Nd2KCsd6HOshsa2b2IY+Q60I72gJf/MiBrsUgHIbaoX0/Ww9JhOZdBpNUCrMuBA28OC1+zSalVikUglFAhY0Jb41CqDqsUAkgagNADKBwwGlS/gM1EGJUUZiB4Wy6Ay2HtYyh6WoYelUlFUbT90X7m21taueFVVMNDT3RXqCoVMtTllbW0uV5tMJGq72toEueZmgUosFmh1GAj02HUwErYLKGErXptMhuJxymLx2Slb1eUhVfyPc52zZfOio5Jz+oRNG3p7F+Kib5xglZAzU0fIpWMvJvpaEHWhv4FRFv1/aWhwCkHp+eCFruZfCIPm7/OUpgyEcD9AsRW9rQOItclFPImNUszHLpINqQ3FRxdAoA+PW43GzdKZD0RdRo9CZFH8ySCgIk6lEMzwq/q0Ktc68Dbr294THIHR4lDMgy/Ce333Ff/7chD0VDG30elWKDlOJxDJjcqheiK+JK00qQQQJHjtVxUfontaAsx86b+I/wNtUDXQ5psNXpXL4zIbDUqj0aA2eLwq71rPHg/u8VktxmpMl0Ki5VXpoGR5VVCyUiwoVVC4knwVkWJdmwIpVtLHQqBoSOVVqrwsAaoQPWsEYSMwGIHR6K95IQESSW8q6Uv6fGZ/EMIcdDDGFQRBfySIAE1S6zXpdCaVgosBAOFwkuPz8+HlTS47PbcudoFpKYLCKOk0012d2dy/bDtIzGCXCboIj7ZQE3EoIfRQnYkTzDSvUmGARALlQIqisAnpwRMshHtmRQjaqhQTY6mUYpyJsZhTHsygEsZouQlOeROJTe8iAbwq2cEWJvJN1JBYQ0nkZqdcUaXgjqWGj+zWRRvHrEfv8Fus1sEbV97+L8qsIGAFdabrQDOR925mCwJ+ay9illBMyThHfYe2Fq/rPqT7idG4DTh2FJ/GH2rUJtiku7roBUYm1n2h2My5G9qDRdCPnH5mBDw0Am4bAY81AY/6WjWeJMBzOLgNfxjHe7q7+50ul9UyONBv67fZTAwTgn6P2+2X8fn+cQBMWoMShronDMCg9cNH80RXZ2dzOh+6PVpqshwF0dZmoFVaDKbxweFhZ39nZw8VDHXhhWyC5/d4bOgkh1JCosM10yXciZ4wiJMZcckgz2nImsuSJxMn5jDkZ51q7BQTCFEi5xGPmeD/Wbw8kbbcZ7TUPhHnzEbD6Hcrgt3K2cYWmRLCLbl9x93f2OptTpiEaovS7rF6HOkVw12O3dq/f/XutY47RDMfCVc77GHUX1Ex3HDNYP/U4lS1xOBQoWRIJJO55hqDfjkqUxiORYLrv/d10KUQ2/c9s6tGbPQapWat2BvzVq2+YxW4uT/2cE/xroOhbqjbLI/rc8SfNxZf/Umxb2prPN6oshskO3PQRp0Dz4+HlGoWVGu79Z7i7WPFGdtomMkxsv6NmMIGsefz+cct4KQRVBtbjXuMhJMHODwND7+dC0a4a7j4ORJ8lYU28UPBoNNhxwYhLhg0J+LKRCKeiENwG6dPF/rMcfgYHuhvqMF6pb14L4bbrVZPop8aZLc31wtCQacnHhFoFQKGx4xmIh5PM82WUCFUObMhRbNOp+fFqQtDTlDy7EjLECeTJUaymFHCTMYSGtvyvGH7JyYurPjXz+w+1tG68qk/ng41hTQxl87nDZtTq0dbY8bXOvYlVDqRVF9joScOP7nnYzMUeBf4Vri/9+h1f3xqUk455D6/O+ROjm7ftydamjuszAcUvx6I7MSHPiklwfRz5PwF6uhWkMs/8uDGZzbiHjV4Fge342DZ8uVjUAFtkytWrIlER0bHwmNWy7q1a2y2NWtMY2HlGHwj7PN6w1BDw1tmNdSgDcNHw7burq7mmkymqrenJx4bHhqsqhocNDU3KJubG5ob6mprG9ZMTi4b7O1d1tzVtWxk2B5dtwFotxhYSovJhA7MjS2jlvfgDXV1VTU1Nrc77KO8mTn1vcxTMwocjkPwT08m/6e9Na3kn6bjs2dG5rvuUgXXp2j7vOlzpaDiMnfNDPUq+2vrwrfKNmDjx9uAp+/ZYtLrVwlm/izuMnjkBidqcScR67WrUelGt4F25X+mREKDnq7eqB40Uk66eEMkMDDlG6lxymJf+ymGobt4dHXApZRzGW/uPYr638VbNXNv0Q5+dcwgU/BgaKr3+vej4o5l1eU3fME9xftKxoL2+95iM9mNzp9gH+YzX/CAVsdax7UOgiPTyPDbpSAlHZHiz4nAV4WA0mrTEPKF3MEAhx0KsdlmMq2sybDINEmmxchUNLtRC71sK8BrCbwOr6szZ/PKbBb1uRjJg3y2Kh6PcvgBr5dFOGozGbIuyw9F00mBxaCQsEl2Q76ZgqExB8sxWQkmwY5SpXI6z0XnS9HTy8s9oGQgadIy9kVarviYMzFykGZEZ65PtaJU4ZEFn2BsZpu1lUdwWOec++Zy7ceBpsO1H2tfXMtq01K1f63t/gNz3fa4HgvRQdeEFIc1mo+xKVLJt+hGfL+ZCFxDt9vrUCcJFm0/vlnczN4G7UcKeyE/iQNAyiRSKcnlmigzRO3mPWa0rWSmXE69zgkfNooKpbFUKmqBXp4ZOXRtFOyNAg303iFobUIh5KidXImE0lMunUsqdXEt5hAWTaVIvHRqhEk45lAOWlphBuZSRhV6TCPxknrL4nNbUPRn07N7GbN1TyZQmnNLQ2dmyw7MzrTJEilAf+YGPrJVOBYIRX/tMUlq3KbDToW3a3PTHv4af8APfDM3Ft+33CmceV/YYZFC8CoEHLXClw+SnU7cZPrixf+41htR8IXFtrWF5kVxpTMUvpH4y0XdVHiR04kL2BpPrY/Y3uYwebQCQOuGu7iFeALqxih2T76/s6ursRXrGRhgV6cC4bCZGX/CZqvHrTabVqlw2FV2lcqs1irVWrc2pcW16q5OiUPtobRWymaz23miaMDDUan51alwnI3hdGu8MoylpTvM9OfOoc3OidnRmxU0LU89oTcD4tDq0qR0zk6VZeJfMZ1ms8/m0CTA7STkpQ12muKlMFtMoP0k2k7Or3+FphGfyQSdAdsOtV5hdHfcNx42x25/TiKz69kqiYsNxo+/NLlycTxP7VNJeSJpImdmCUUikmuy24U+Hi+fWyTfQrJ4pFYmcQddse3g5raAUqcNXnhgeOXD+LZ4u0BtxXG2I1tMA83oaH2yZnVxUbtErBD5hhWkTKHgCINVMUlCQhr1mo50Wm+vWSyQy3hqMUcjK/V+JSX0/KdX8ssVciwnhw8RkaxKJCB3TARbSbC5bMAmCG29xWw22KxWp1DgdjlFTpGo5DW1CNeqlEptQixg8wJurxczmM1OG2XBw1VVWpVKJJcTGJVTXB6l0upQhq+5sg7M91uyygR8uHII9LRsVjcg8z5+dA3i3xVn18SZfBfSFvyvpRE2z947b4TNb8UCeobNVNjq3PCjbzAzbMw9h518HlKZdU7CZd5QmmWz1l8jLc+ycQRrlKWBTuVhNl3GrAoqTdWQFWnNrF6Q10O9uDPf9z/VC0YdSsoBPkYtGD+Aalb+l5QCVCoF+N9QCtBZoRXFX/+/UAvW7jm1uFj1P1ELDBS/VeoVPoD582pgdzqpdhG/ixJ04LVRn0RPUQa6H2ruPL13TY+w+jASBfNwz7xOwJUAqlQ4wIAtRJ0yFAcL/hr8Yx68aXBE1agd8OUo6du1o7svHBFpKKlQpxAplNTqrMolB2vnsFLBGtJQTvxPFSgGFakG91ycvhwLzSz9wepTK6SUSsgVK4RquZwU9RlH61jfngVEQKKw+fcjOh0r9dSuxcJ5TchmkLDUalIqFokEUgHJTteWgQiEH3QVDpK0aUi1SFQxVxs6DxksJA4dhmRBDizADG9WYoIDTTv3XjdLA50YZ6tWZ9UumWceVCj15WXgwPB/rl0/u1C9QsAhuX3GkdrTZZSAXwoWd/DvhHKwGzuCteddWzZOdLSOU4v77LKVGOFw7DvS3r5pMZ727YvHM14tlzRQHF1ppxH+B9eNID6K1dJhTRoNB0H/RaKfJQdmvXw6J619qNiL/nx+hG2tSJmV5A4s3Dt04sBK4wLOwIKc2e+uuixntre47oD+7h1Oo8sZDq4s1m7qHzzld+7bns0viayIrzGbJkSsuGhFwOddBc6umEuwZS0BBcqw/XLBTuM/bn6l+AtwzyGvrx5wF+40LkyyQVw+NO4aZBd7lrX2ZNIyqcN57jrwFUkq9fjQn+4F1WsTUikbmlyf+3TxUdBTzsghwaZzchsW7E6+efFc8YTD/XPiLHMOs+7SB9waaIObsH6sPm+ry2IikVnl4HCaHZk0B3o8aFa7HFFBE+4NBHx8VHuQo8Px3IdIqEvbf2h3JxeH+h8n4uUSvNJkH6ZOb7bpT6mCzA4BsH2uOBPF2rgzxTT7iwPb7KygRBXrubO77o7fetvnl2yq8Xca5J3H9+6pquq64bD5i9+9uqVFdsfu23adDY49/ddTgwMvvvTC2h5F8RHlB9edMd1a9N548MCyvqsOHiSmisu/dPyaJT1V9V0ml06W+cZrX9qezT0o+d3YohOZQnEZ+NzBtT8YX3Tqg1de6QRfPOLqevOtf+xdB656+3vnV67/l+99/7uQVsSlFyFe7qKxQivWhyXy+o5MX95WKDT0ZmvDIEZFc3iDEU2v1Qsw2rszoS5jHWkfDyl0haGk7rJkI4jq+riBiwC+lLHtjAATpcbPgN3F3xE1eEszSl11sSXFRSVBNcJA3QCooRTdANrSgRpAr3chL38GzFhy/B9+q/gAEkZb4n3UEFpY1NL9oN03XfyPde6lNLzNNCikgJE5lsgYcoC9YgfdG7rDlFfQvaEtG94diB404Q+ynTPuxcWQw/woaOoDB1YHdbKZXRhNtx2XcNZqYgrLQLoNYqm8ob/DO1gnzeXyfZGgj7JQ5hA7L8xQLD4fw8KxKxEOUo60J11ue5lS0BpCq+HKAbRjMzvpB1GKrYGfzE7+YdPjpNwpZCJQVJ8FRIyuJXW5gTpGWB3mbff9emuhaafN2e9b6v9uJkqSSpeAj3OMmmoB+LxgSVBp0khxCygI1TwBeJJ+4yo14NmMNX9vuf/uIhgyB8xqLsk/unlbWI3jHFHxDZ6ieOAwoVAeWATsuDv+IemwmOqPuQKcKqXU5QorN3enlDYZ2EsA+lWxrkuSUIjv+nsrUfwhV6aXC41AUvv5HpHUzi2eAVjFHJocZslLM2GqhhuxmSlgxVUyLo/OqkyjfsofIhH7bDnJuYipDALpkIn1lc+SevygHDkxOBCFTv4Ayfn0FOPF357wMdFTCQg6Q6GbKua+9GOevMLn9Tq7VDKhsKNLgPbIMDNdnVhyJdNSZHfgOj8lYffZwBjd45s+sX3LJyXtvn1lIJYfLwOxJTSkIxIfm7ObWfzxAKxGBwEYTykR0ABsAmK6+DYmr/LOpTfZJyDfV2GRvGbVeEbAraZ4NfjQ+GBfm5vSm6xWN5pzhyyy9L33Y9OxMhyDofGcR7TbxDiHgKQyEajkQSOGtHO50U86V1G538T8KiQVSl8kUyECAQ432q8w4Roa9bpZP+OpHUGtnY+n+E5DTTIkfkvb4FW5nC6NPqgTdO8OJTttbQ+N9t021SAQvwV/OaB28vEqvp2qTQbF7yuiA5vrcvvSGpvVrtUHtEJfXSyoM4R9Lnk8pzGybrXpKLsc+jWeKROdyQ6dSLoTZpFSYmyIx/Jhv7P30LizL4S/ZtOaZn/t4keFVH68Wmd3hGodEoXYYA0YhSJTzNnxlVFfq4nOdzyCYeSN5AasA3PnlU3toazPTXmzWW51XEMIuBSfQbTIl73/YUw6cx6hf0SHDKAbhaOcIEMH6Nwk9EazevajHCiVkCDqWRGtOPYUtENW0M1XO0KQWDNvlonl3nrbi1NDt23J8cU8kuXUO/nFUb5dbrcYBEaVq2lpunvfkhbD1bixem1/iqv5g4oMhWf+9LxNT9mY5dbE8NdOvLI76R08MmzvCVAyo8Cuczr5+qB9WVtt7WgNFVx0akkxLTRGHD0tZgv082/AtT8A116FtWG2vCzhDlWF5XJuXdx82dLPx9Gx1ssWDnEpkx5llUApIw70Ev3ArSivnUWLDfF3uOQgZPnMd/l2YyYVErcWf7/ygW1ZfXrixNPbNz28pVq9uaZ6SUuIq3lDRQbD6fuOyiwNa5r7Di8t+OSB9uWJ5636sgjUxIregSMj6RMnDi/PxBcd7W7tLB4VmaNoZb48eC2Tqppo8tSt2Hdgyt0ymaUYvWmD6/0GXG8bil/kKkoR9YdSCvggG/JUgUvGrQRTjMA0w/vwvBQtGzBRnhhfyN5Zzs9fO3GZhLASqhO7mvas7DMZSZbLaOcXh/lOmc1sEPB8u89+de2iOzbVCkSbOypW395eJtd5SK5aKCHEK611U/vcI9etXiYzCByItbqgg7rmld0p/9ChQUdPYI4CxZlKUpVsxi/ISTTnCXPllUoN1aBScVpCGXa0iorhnLiVVyrDQOy+QC+7pO70OpGKlywBkvJSYnyhiZgn5KdU7qal1SOHF2XkQoKlk9kFYLvAafAIgWnVjS/tHL1zql43awgS0BBk4DIHcRMt4eo/KJGEfwhuaM8g4a0a39sUFCq5OpXTafOR6x/elvH0Hx5pH5mv8sX3ZuUbnS3sJ++D/C4g6ZZSMGZL13hCqUgCstpIs/rC9EzsPApT4XpnpZXmcAjMSbaYxalcGJr/xIll2ax/C/TvbO05vKotoqFckKv/ziItjetvemnHrpePNQ+ceeH895eCPTRTbX8wQ6bOPC38+sjXkzU33f/w3SdW1xA/7jo0Fo10r960IehKOCVOVfqaaw4tr0muu2vl/n996e7d/Sq0mN1bzBYviLxmq1+696ZHX4Q268uX9pEBeh6KPS9PhEI1NRyHG8axnJCKEqOE0vkPPyz1jKmwVxUrYMRygS+Yx71hvljvUP+tZG6U6PZ90FilE0EJsPI0TiSc0NbbqZpEQDIM/rWCa8Xo81aNUiNklXlBiyHxUytklAIxylxTySjGDsM13QB51YBZ87JYmIpGyTy0Q2RIQQll5SWhFZUMkTpuXbCgz2CJ2RzQxbc7wNcq1nXxwKwR3nPX86sHbt1aEC40wmp7/eL0bd9JPm/TmvXzFsbYXWfPoVHnQHie3e3OpfuT+idegjHzYxjGkdN+ZgyiGVWHP14d7+zkDMezXE7cRqgVlKpkbyssbvmuWZzLTUrlUueZnlndzBLwt9GCaUogt03uk8QXH+n6ziUs9Qu+xjXrf9JVQckF97XP/fzImheu6+cJss7AWFeKjwyRP+zqVLWuu35x57YOp1jVu/32iWcUDw2ddosEuUzfVT7ilapQdkWD/YmXLn5UaXIYkgTGT06YGhzv8o0JH22W/tZ+cHHc07ioyh9p3z8abTp5xNtANTYcvYGJO4cu/YLthHIdg5GnOS81mCgj3hSIhZxydq7U5js+cx4FUZA0s7tzrLh1gR2qJAlZdkE03VhLHJvOfvPQsjs31OhrV9765tUgNXA5chmMVq/oiHDVbyDpSBe9q89ubPZIbdmRRP+JdZ3aPeD8oef3ZfzDhwYzVx/eMVoFBVBPVZigshkmayZ27d3mrR1OGSKLrh4EDyLdhT4ogc66Y+G8tjnkdrjTSaraDR9clEDDKxxv2Q3FUP3rQtxxmfpKQBYwInEFP1WueAWjlwMPYCxb4FQJirV0v7C+7+rFMRO3pALDZRUQCfdvu+3d5DzQQfy00vz+PZp0du3oHlhvrFCDpYEu64aVT75E6zm0XcQzcP1+TJsX2pyUHYcKToaQin94/sPcrHp/BnsFRvge++8YRf4rbaBGFiwqWXIrz9s0VmWJL5Yr3Hjp3n7BuZ9EdZK+vMYbLwiqE1S8O5Q0sGVKSo6P4hRWZg1E1HRxczTiBR9nTedgs3p289hViadZdJCRLOWRrWUdB7+eeeuKC0HcGcQfR9jBYuSvV23e1LJlOKtez3MZ7HzwhdL7w4XiH3/29NfE4k6e21B8/xkGSJRNsK7SV9LsKd7QkV622N+/uxNMWTVlphW//5tfnrnJNRQBPKvaoZu5iRFxWk9PQj2NQ1sWx1owKi9u8CiJCJ6KmwRCGRu61ffOQ0V9n+6GjU6PJB1z2ohk0ASQRy1vrafcIcKdisN3CZpMLHo3Tkzg+4wJ/RngurZ6aUuQq/6lkgxHhr658r/+u3rV6YdfWL7uq1d3dJ98fn119ZLWMAd9HLx047Gxuw4tb7BVTd40sfihg22sb+AEPrCE4brF05gL/v7c1m8/fs3SWHT5zSu2/ttbz7YTBMpgQJmwXzx1w/259dff/0j30NGJOlnTl6d/ReOmf4f6eoDWV2i1c/p4oWBPVFNJrstOOdlCHiXAyxLBOFy0/TgbO8+PnCyKShw1+36FnpaDrxQ4SLJKRilREoXdakdhcTXwTbBZDqiVkN1IK428eytxNQKKDQ33Luq5aXO9jnWrzCSssEuTndn0YMoAmpUUrZs8rd8685NKs/17X8jVd2i0vdSr5HuXbKSfvAezQy6LbHajjFRrjAI2iwRoHyV3fhr1hkrTC065nRra6phR4T0wEZrSpqvb5XCniDvdQV4L2M5Lx1iERXp868WfLvveN5/KTzrk2lCD7+7iY+e4xI+Uad+pbxotCS1HyKnvPZ4qbnev3zEVKj6aC7oy8Si19ulBMy1/XZd+TF5L+9IJiORVMkqhIAudw9XoIGMsVs0j4xSN7pje7DAEnp4H8XDOrH2k1a/sSuEHUFxN0IrmgIYTArOxMJN212QJAP94Lghmve7rmWpefOOmTg1XYnAgAMgWcLVbvvDLUzuf2Z/rvubLk8aohmuRqmA8/65/VfWhPy2JD9XZM6tPdmW3r1/q7zyyKH7xkLvOrzZGCu7lr45GJidXEH9u2TkQSi4/0W9qMtvDTq3J3GRf/cyxrpp1N46s+97rX25X+5RcpVatP+cd8nYMaEMFX2FNi0PjSZgKD774LzPPKqxBnT5sUyai5qRbg+KeS1vJHKRXLcJWKO5RkNVU1BdKzoU858vY6p+NdmjjnPyMIc4f2ypCnOKTfBlVLfz0uObit8oO1WnxI/6HMYytI9dDH5LDjHlRJG7iimV8+JGITyDJDMfQsTfEcCiH6K7NgEOXVHJMBI2Y6NYJWYBBJrqR2WG2HJDdIcG5yLqNG+KDD99xLOG1+X7otCTyjy+pXdsZUKhSF8+0DW35FhDfH1y2fMLzYF0QjzkNWmOsyTN4++GVLU5ysSSUafenFxccouQXo+p8Tfrkfc+szF/b9o3B9oFf/jd2aWuwrdor+uip5raDix/rGLrt6JZw3Znb77z5OLI1P4T+JwJtTR4z5SV1cT3Xzw1RPIkyFORBKxOfuYCqI+h1zfqamHoh8lMssD+Ik4zUsn5WAgDgF1OHJQjhBMJjf3DtPPvV1cN3bG/QvkXbnUrP+b5A4GtZlrz11SrWrSXHn26FzHBefOvql/emHf1XL2scxF+bZ2oufuQoUPmRpPaZZ9G69sPYcyOUvxGsJm/SaRvamjkUjzfQFmpoDFL+BvgYqI7beQNxMVGaZULjngtSWigvyBgjMyuOc/oqAYihs+U1pfWWwR6NnZlozVp+CT/GD+O4WKXmF3+vXnfruZUr7t2SqVt7bQdo39UfWPvMn0/u/M7NAwoFkArUBqucdA2fnBx58EhXbOnJkeJLwZ9f9V4AxPrP7mi0ZUdTmXVDGdYUKWALlM7uQ2NhZ9NkNrd1JM0G4mTPmtyWl6/tCgwdHnQM+pzeZFKcGM05anc9uS0F5WMFEC6yduwa9jXFDLpIM+1rXoB0egnSqRVz5OUoMI8ZXfE8D4sbJXKxgKArk9+fC4MqrJMa2avy2jNgjuHzY3daq4kytcD37bGxBk98/GB715Gg2j4ZDndXW3SusPrxrwkE7uZl6VtfTRhwlhehiy+W0AXu3nzT81tH79xWLxARf1L78r6a3phaxS1wpRJbtc/o1vJnJt3NptrhpP4rLy8jdewyouChkMAzeGTE3hNg8jFL4HpNdE7Cl1e1gnwmLhJlgYNyuXTZPK6Lh+mzIdOMEMAfMnpcqT1VRW/hoVS/fQ7bs0rLVFegC1aKzvojYwUtO+uXLj4Qsn2L497goi/csnc4HBjY2T5yZmNPTGuwwzVqWd7enWdf2LDjhauas1tu//Jrk6t+e1IH7Mnx7mZb674McYsHx3GumNTXULz0qpOfe2qs96rFsWjfmk1rvbaQU2LpvOP03tF43dQDq9d+7ZGTKzNkqK5XqjdLba3eUq5xBPK3Ds2BqIlrCI+A66d8vFIJCK3aH5tdLGtx5UegIqgt4frvlmNZWqeH7qzU6VmIMKfTlyUQ5zR6Jluh0RA5khUajXj31qWd5BG4lk4skFd3Yu1xAU+v54liVFUVzxXPEhha1fnch2XmyVEnvWiELHMPwYI444g1Ja/LYL9PctAsjlpDrHUJgJAzXrzzqVaPDAAZGVkS0iX0Q/ed3NobCA3sbF182/ZeDVdscNoFxT+y+VzNxkfeP7XnxcP1qclTj7y88rY9p904DnhisuHxxEe1LDYhleMyh5JNZladvPuRvsGjo8Hk8lODVIPJHnLqTFTBNvnVa3sz628dn3zx4VNr89y2XoYGOeiH0nTPVCi/HLZCTSnZ8MFFqssluYxvnR/IlRysm3Ar2KzLXWwqizvKzL5MDMhjsrvv+69b3j1f/O+IYp6HNfLtZ6YB9/7jb1/foX6tDAbfLGcN76+Nb71ZdvFLk/ifFd96rFB2sVAf975+sq1q8sx4c8fM4svShdDHGi71k5+Da4tAlGXKi8movxDQx702NzeKrPQ0nTpDuTMGVtG7Sp+YLsMVjHli0UCLaQqAP9m580y9ytO19ean1177xqFM/+lnv/3dcdCzMGnWdfeB7m9sfXxbOtEz0ZNAgGD/Tx5Ykpo8CRY1rGpysVu7Om47sXMo2rj9jsH9P3nxrl19ysrkmS63kaVu2nSiUJhoz3csbdLX1NUZkw989/dHlp4eDzC6yc7QmBLaXrclFAikW6GGJgXcNFVdoaG0PH+ims5Px/wPdXbzCIOUfomQUnX7/0SDK9PBn6zLEHewr4F2mLZLfmiUKJ4Ph/aJybigdV9p4+ifghsQTlSu8bNjjdJ+z2eDGujo/KWdbD7tU/x5jSvO5vFUgGqoDbVyE9A24VoVpWHPRmw06o1Dq8uAWMXs5td8lzm78XV5nqki9WbHH6Hh7Hjz/aMb7lwRErmR1yzH6kBqLyypufU7yd3leL6pFM8XX9/ORLg/VpIeBHBBOhCrntgLF6W3aRlNZaViVf1p0xMvg3sr4/ePvsIwmEL9yxahuWjkRroGwQCovj6VUKVMtvkprzeZy2WtwngbkSyn+ZkBybRDZZ6gA0jxCoyErDJJYyvWx2Erl9sZIuZKkmBQ8FeBWmdRcDzNS1NDV4+HUjGQD3WlTNHBbUdOFXbAiEgpB0qB2mhTcOKDm2v7rlub6a4vTtsyfl39kVcPrXpoe04gJG51elM1smB7ldHbsa6+apHxaX1tY7e/fd9ke0xXtehAq7vf54zkMsLMQEIXGt7TUb/E/pg8Ud/l779tqiE4uKvN3uHD5u3tpRGe9jgpt5ubXLCtd4WdrTltpnl/5TTyFbbwdt/18saJW9emdFz+bO7YAblvUNly46n7vpm8wnZdcOhgb8eIcS7xsrSjtnowbXziJcYOr4V8RZhBBmPdYF5rMVclWIS8jdK2yOFD1B/P8URxXyVuvvChdFqDzDKTdiqzVEGLshU501Ql46AYqxaiaHYFiGbh6RM3NO9fnAi2L460HJ2s+ebYgcGoRHoJk1u3Hr06DiK9aUvvmdd3bHh4KlO17NrB5u0DwW2v/v2aXV8/2SFXArVAXe33Dh8bX//sVe2WVGvvIEu4bKuzfWNrqiuqtjZvLN5MCjXyeI3Vp+UBcbiuzdt/dDzsbV+TTW0YruEASbJnU8u+Fw/mIqP7O13DfudAZ3C00Zfb9vnJ5ECdTyeAvIbaz/oC1PsoRuUlNnfIwFHKKAWORykwm7NDu7cfn66rcFmzmbjfz9rmhXnSdtDO7Hn8ld7zeOvVeYm2yuTiJaxkiZ0z62bTaBiBpuqxVXStfQHrwpx5RV1bXOk0Uia8NRsPc/EUfe8zsZ+inqMz6Ofc/Zdz35ctg2EpoLtz0StA3CfgH5CIn0gGiIdmLjBrkk49fbDgGzz0+DuH+WqbH60tDteWToTkO756IL/h28XfPClEa7KCV4PDB3r+tued+xZ99FpwaH/33/a/c/coWml1zdqbx1quP7q1P+zSMrLNpdKp9OobR46+c9cY200vl+DWb+oJXrx38Ozb1xW29IWIyaGzFxj5hqRgB6F857ExtAPfFXcS9fFY2KyPx/MZeUlVIQnOo8z/+7EPr4CRc7TVZpKIGaCYCw9RPcP8Ta0KjFky6+BihRfWIyckLUCDHOKgJEUoXP9ly/rbX9+77HPbc91n37vx8JerB8tb8L+kt+B/Db7esmtpa0TrbFheO3D1ZJNSLrE3rpyn6TVl9uPLtzyxJxddfM3Qmm/cNl4TL75f3kgCTYH2yS3bk9mleUtoaH9nY3UsuajewdDoCLQBaN9agwUx6TlHXMjTxjFG5aGalzBXOeTRzA+JiLemXjjWWrPx7Es/3r3jpWMtdZvveundHZNP3LStx+fp2t6x4smbd/T5HyI35Pc+uWnnBz949nhnfu9TW3b/9gfPXN2eH7jupbf/dVXfVYtifde9+P2fr3/sKSS3ay79ivwtlFs+psKasUheJ6iK20m7hlLb4UNoY8ezPGEchvb0fLk5/Iv2MWKlNBySSVCChDiY9S0ahY2pTyr73pi60gmRdf7BfT2/2/LW3RNF05qxw/1uW91w8et8uz/rUQSH9nb97oVv1xz6zvVgqoQomj/4u2fw2PN/uu26n9zaFY7jbbk17d6Lb/Td9CZ4G2xy5wdDjphZUvy+M9C6OFLY0BUgiMzmdTUrO/y05v7n01/svO3EjuFIYuWNi1pP1tJ+BcSIL+IU5IcE4iU+JpFwcZEEIyFDzsdQpyXmDArTCAmVFtFHw8DtK/tS3ppOnz1EfPHgkWWTkWCdVxvwhVuZ72wgnsPXwu9UYoa8QInJWAIBC1OKS18aD0unL9AojO5SgkLf8tdDV9TQEXawWRGCk/F4c9cdJ35kTXgcCgk3wpNq/NlCbOw5pgbgDCuAV5NXQw7Kn8MIgAMCIXl6kkI0wgN2BV5d3G37Lnl18XEwAn//RlYI389+ErNg5rxIb1TzhFxSp9bzpOjPzsO7+mlsGqXaUAaYSNQCd5zO7cPwjVAZgcZOcxLsyg9EFMDNIhXx8eb6gYgcuHnwKfmUO5uKG0k+KbYpLR19w35PLhU3kDzS6IEvh+D1b2YFwFvkceZ+AYHjWMX9KuIK+81vbd5FHi8+Cn93FVzbKfJFzIBZ82KxyKAmMYNIZMAUXCiE0+9Px8IgHPvptPT9aaQyNIChDaa91NkKWgtwzJAKGv1R/+LBZoXPOLpuZ6a5P9Q5mWAt0fkSlCXmaV+TX337ikhXXXC0yc/w7SfkX9ge9lsYiemhLJAkwcIBzgJY+D26rWCsdCAJGicrW/bRd+p6XMRvyb/8iM73ZS99QJ4kTmGrsdq8mZdWWqu58GEYGlrFj0ezgvaoyyVcFDUYyKiQg+Xoklr4P8LkzCkP+CMWj0SZwxx0RRYorYWTJUstL8uNuxhUzmxEaRB2d5WhO0MHMcE00KRTKnQ95W+Vaq2iqdpQuLbgDnDUXps+29o7vCgcr9e05Pbu3JoM5bn87QqpWCRxOB1SoybX1uO2h/zLRUpK7BifGHMqrTaX9o4vUWqpubWtNRcRi+p9Z/HBhkGZvaZbuWZ3wK6OjpyZqpravKIjkIuH+4q7nj/ckCtQWUtxf65dJJCr7AGNwtmZdUft0RtBva/PqTe0bru+xdU4PDWAL5m0GPSRzmXLR83GL9/OxDLZS7+BND0JaQpj8lWD7HR1NaQlh8fltpOLoi6hgT4DwvTVo0eX5uKl3OJcERy9LyUm6Wc5UCJWspJa7hJZK6maJVLx8mYfCxWjx1nv/39DQhjQfAYSguMLSVj82nwSzjwwn4TgkqXYTtxCXIu1oBqpZJOjhW80GGpr1VFrKGTl8DkUT8yMJUL5DNQqLDcDw2ENgxdR7T5xJTrREX9ZEGflDOV5OFaO9ZBa4qjxox5KoRqPWfF7pUoi4OltfiNlrG9utjKkKxw5sLcmVNCq2+7rdetUnuWTSxyRrAY/qpw58kGHVmVARe8439FWILyQPHIxTx/xKPzdNbYSjbafO9SQSbq2dReLQHrMrtA0bbymMPpUVwPtY3Nw3T+j+z83QhyiCmBYzOH3cGqjRoGITwnFuIPFL5dIMd2toNgQcY6dKUsvnyZUILEpV8WpNSnOXFURLRZJ4mf/5z3lT+vVDWl+0cRfplea9DrpLepktrmjx5vsimlCvRv2H69vXaQxtygdMSoxOdqWoLIhW1Mhm/RLeoiTF19s+EWn1m91OiE7VN7GFGRaR2drtdVR1+Pv/8J9p1fXNnVufcCU8Ghya46dPpZobLIkm9rbTJ9nzuS2E1+G/G1FeLPZYW7lBwMBtTuai3G4JMURl2dOMVX80Qg5f3kVBgNUnAO8Iqs5iDz4cXqpZrhUhcmgl/xQodSpAiuWL4LMU6rveLLE64BhIa9rA6d+ovzx/LXilwqDsjLrmjrwAYbVhoj7clbno+33FOUNaM31lz5gecnrsRzmzavcLpfKHk35BCaRQ8AmuRSPxwfMsWAoyqWlz+6DoUYb9BjbCj0HqdIBnfn2Yi6vvsLq8ggcGjB2D35QOXPsUa5Ap/JPwiVTQdndO9xaRXNqziTQa9V4TXKugHVgu0xrJljO9MyvGmZepCKllSbXxYvbrrHZM11zGr/juUMNMpNPq6l1MWc2IF/fh/JrwapR7YwFw1wOs5ETiUoRhhbToluWW95c3lFRUUZzZXl9v/hNgSTdUq8s3vC2dXj19jpGSDfuP/ZJQvrRC56M0qFvwH8V3jZZcNb1+Poev+/02o+XTMQn7aUe4muQTx5Uo+hyONgm5gCfiO8QSz0ODVLA92O08fmQSZZXAP0UqnGi6yhARYM3mnfg5sSSZo85M5SytnqkPqc7BOO1h0GbTGKn+TR8D/yWmT/8qEFk9FH6iEPN5cdFZpPOzjpQU+DOcUQF7eMXIJ2fhvrTiaKVZCIRC6UFSoWiURp16ThsxjqW9edDWpKYfXEIaCtu7ErKMlunVRaq1Dw7eYDLtflwqfLiX0EQKY2iMzhPZQ7u35sNpQMjUrGMr+kOGdquzznDniVzplL5gd4jpYwNLB6tMzX1V9SYt6pbxEJZY6NyanPYmToFGuYsJZoliPwDqYHrl2HrEfLHehydExMBkWNQEItGVwZCjSmOhaLM8+wIk2VjdqzmarGccFHEZ/MbTIIJWpOSL87C4G+2vJjF/ma4pcqm4spMXq27p6dvZj9c7NiVfIrOGjCaKojWcc/dtzfF1w0nSe4m2Ubf1KHjdbuuDS27ZdW/CG01faHqNUsH22rBa850S1NGavJo+brhh5ZCQhSnr+RwuProPIdz46tbg6bCmjZ9jaVwy0vr3ONLqw9taI57481BpS3TNTzOzBz8NetFKPMWLI52560sB1CxQw6+wGimLKiINRcLl3xOrORxiLnGFCjcnRV2RSV1U6zj935fdWGHc/W+U20tu4cjE597d9/LvRKRxyhw6xVfat2zvC2qM0YLzuBgZxNFXj/zq3xx18EvrQ/7+3d17n/3/sVAVZVQ6vVQ+Gd+Gh/ZdvBoTX4kqXEOnlqFlXDCOXjf/SjPioaTR3OCjqibozNSFGUCZaNT1tVKXZhlON0auKyoZcj6KUiVxTkk5JdZG67xmBTgOlLIY/spXlANJi46qMbOgdHF4UitWLyHJRHKJE6vW2Z0d7XXG5xh+3aByKB0DY+NdNTKPnDFBCUu8hztBXJQ7nGZuFoDQTprLt69M7557USzt67W2hMpTohiaolS6wxrZJnBpD7s9O0DN7rSGqU6tWj30aPVTL7xyWI7uBPqhhnT5AWUwywW8PlkVIywO60GMGhhoDot4bNYnSjnGN9VKLUI9xiMhauhdyAVLuvLYqt/h6p4C+3o7AJj1KVas7EkXzN7IkajgYkfab18HvJjMxbLG9LRtZzxCWrJkqWgs43qEBv0erYq6jcJJOio3qx1mrWjoNK75UDJvdH0v4J/mwsTiM/ETqVKXvJ/yOWffdKt5WmtIYuhcKLsAg/t312j8ZhkCt0KLWTPyPhoZ53smk/jc9fQ2ATks0gCopWgoHPmS9BXcqlkcKG3dG3vAtEOf5ltxY7PKAK9YaSrzZd+w+JDGvuxAozSxS6HE9Q65IIYx2Ek2aXxQOWyE6inlxW6lYJ2VFuEyKagt7ArfC0+7Giur9E8r7paqXY2Ld99qqN7T6935N6fHreMpH3ZwhF2q5X6GmXlqUWNu5Z1xA293enVQw1hHesVX1//QKAhuj4zeO/pHQOhwMCO1v3vPrCcjG6sD9eEhrXhoF4Y1JpnthR2ZgGIDk4dOVVYvT/Sv+nAVcjvtkBdfhyuK43Z8nJUey32oM1MjUYLzFFmJiAtKfMLb2cFAfH7cgkC82Aj/vm6gwf30yxWaf5YRkfFVxEWnBOM4lvzoSL4wbbnDjfSbNvWTdSVsdFHD87j9kdPzgOIzMyED4jPw/UUEI6o4kPpV0UtgkCUy8nWU4VChVGl9RIBos9ofOhT/rNSjrcU/32huXG7ZabLzM0oNDfy+ttBx6wEk9dfdC00MDp3WKO8ooGZZh2aE00kizVwje+Qt8FoZQL5jaTZ25Vn+7xgJCoT8CgBvwT4UH8bei+AOdw3H/IBB5NNoncD0HLR9qymlMNBxVKcclkUUc4oEqNiYYdkqZJffP/E4C37Jx1UlVuz6nlAfl6kqd01keZ5hzopu1dJOtKtrfXqiI+rj/kOrmwajStOAaCwxUyjJyciXKlW5l28aKgxjC9xdfuKH8UtjQ7wgzu/vtGl8ud82//y+3f62Gw2i095quxCW6wxYFfZ9HJSYdYpJFycpZZJtHpKUdOhrmnuM/JkXE9dyCZsfeTJL/dLTFpJ7dJdO9eWYp0z0B5n0f4PxP1SazQd4Oj4HAcD02bBPjmLh8E/FeDgxzkCB3VIXrwFGJAse5dPTlTGNQYY1xivENf8QuuVma0NxF8aBq4YzLjkV4BmTC44DWOZAnkjVocNIm2twnyg1+YgHez6qFYgp5Rlxn+I+qRBxtvoqsZZyWYEYLZyKGVPxSvz5ZDXIQLMpjBKzCdykTWrJ4PvfE8s6OCyGeZf/dFGQ9yrNVX3RJfKt9ScvP1zfZ7WlEWkMckEOo2CxZZrTTNn/FpTS2d3ewOU2kDfjtZAU1hHdndd/cQy8vRxe1eg+JHeI0Oc/89/qPyNkdjNT31jeX7jN28bU1iDBplZJ+FIdHK9Rcb+aHXA42qY2HIgL9YKIvVeBb76aw9fg3Q9A+lxiDyDbcI8eeVKbDGAWCQZreNoNZpWedRjEGCVaHyWJkieVSWl+FRPN5dZ41QmeBB1SuVXFdQjHpQH3HqbxyaRLf94T6fSjFkUfE1LyFi4oYzTfUuXjLUnhQKuSquK9K5Lt44I1Wa5QK+VEyy+SEp2yDz5UGqwf3Hesrqm+PTHO7lt3SAxpRPKUo2KVVMIxRdfQSg+t+rosQNBd14fa803BApb+0INVTKbXsqW6BSIyFipdwWNYZKYNi9ATeajIY5BhJq0nZ8ugbjULAovC46Kqd8p90ebD2/esC/ffqwpV083odAqRUKJECeEQndjpkrzI0ghjTkIKYQADxsCHv6eL26O13gklErEFSsFAoVUxCJZLFV6ZQ/+3nG7ndTG4ZJpCDR8ZoqJG1ugLXycvA4bRWcqqtODjqEhcUs79KZAr9ORyqiPEogrgA8zS+pD2i6y/xnckyXQAfPZeuCKkrs46ucGSPdnxDkqzW6lM5Cwg+ba6MjuFltrS15vtqxusLTlfMZIzi7MbqRAtCLy+kRMA9l9V9OinF9JUv2x5GjOxoXG0mIxK/wNEUuVU+kfWclgRFGxHf8KcQYLInwKvaImauEQDjaTHKBZSzCBKr10dnmr2z1rIdjhTBoMKWf+Hs0XNp2+6fSmgi6QNrfc3KR3Ll67NV01mDHn1h47dWxtrvg7X1Uh5vcv27Dz4PEzt3T5c25FY4c6NpCxUsnOcMeZ44f3bN+yodQn7tJviK/SOSlHXt7KD4dC/miVAILnHBk1IPhcqcHRSPxKUlZRxF3S0WSFA09WGnUv4gxKOTFSN8sZi18v4ImlHKSZ6paE2dra3mIu6eZsxgofgELIN0bcylkcjgy03BrQ62tqqrXFt5DmZbrQUi0LIugOmg8BGCf8kHgRi2GiZ3WcmAPQHEDbBGXCl31ynPG8jE9mjiaCYHHCk4x0r1y7sjuijvXWmHXxjnjCEPNoRf7+Jq2qdePBja3x0B+L7WGXqdDc2trSkDVoFN7GfIPHNrDx2pHw5LJFbo0n0VGj9GvCS5dOjA+57T40Aw/GECeIk9gKdNZh0Sg1Lu7Lsx12uynq5SRbonLO7AxMpEUlNHhZmvxKUTz7k9Pk87Ei69CCJHlGvlkuuyxHrlYtFqq0n5AkL75ZgSb1ein4wYIkeU09OJ5vm58j1y5r+5Qk+eWAE7+0BuKMWqhXGijBkueIHMfucNIsRc6GoUXZ32iyJCihqbKezTraOdOCxBh/YNFobFVvzBv1hhMgvHLZYN5Z3OsZagoqzD4tWKea+XWkoPdVJaPyhnaVI2oEoOvYUyvyS3Pm7PEL+NTizZ6mpclIR1NrOL0zDbyDY0vX75r5IdXQ1unS2jWCQthrSCViQae4airpzKRSFoFSsOzJq7utmb5I172PlmrDvBhG/JE4hdVi5rwk5HOwgnypRFLNj1oUc4rJ5CYYwPTJummlQ8XyHjwYnbWU8/Wx8+ShXelQc1gbXnHXehBUFhsEW85OeAQ6nym5afU4OMvgpQWqeM3LuxLmZLu/4d5HHu8peMe/8uCNNVqfWd68+QSDFQg0d6MR2ZlGdjAQ8EYjHGhnMsjOCC63M+B/Cg4Yb0K88okeYKH/n3UdxNSnmPsrefeyp4DrrCu2s4Zg/NOKefPqTJbK5fKAMhp10NwHo3xBa8nglMIfZmY1sKLxTZXODly2vPlaDBZGfxlAUMUbfs5R8SuWuUQmqVinQjWpVMytdDZRXowIRDVt9VCPtLpqy7ylpprEs2s1LG8qvlIZ/YGRclT4j6+6apQuAy2ztZd+Q94F+bwW7WGtYXe0t3ubomQvJ8bXabUTqmjaNMfr8r/0HvZndiF2xT9l7vy5vbu2VX8m/3L25CfaPIF6ns0DX9/4+M7sZ3U+4N1PsXuuoUq7V84r0b55EO2dZOvqaqL1AqPB0KmOzt8OnJfx/sy7gZ+a9b7i1iBCjAu3i8q5796Qoe3GBbnvKyVsWdpY8J9PguOX/lZsRnMUoP+md9GisVi1IxLkSCT6QtQu0DsQWobKJUf9r5gdl8t6CVNg9jxy2bLQ2y85MH//BU8l8Tfti7ef6W9YnjMJtTa1UitksbVhj7urMa3cv+ONoRXrPK2r9p/pRHsx9/67yhk1JleOtMaNiax70fiAqYfG08ZAXCO3GaR8uVZkQ08MdStawLkv3LNrS/aOe27Z3tTUudX6uiXhVtevu+bU0UhTS3rJ7iy9XxiEQecBuFYVwox8Ho/tEHEUDow/hxnjVzCEVk7wGYuM0fsziBcPgseU+A4kndWNSsZszXyvEdlkiDl2Qlt1GEvnTatXrUosi6o2CJrbqPb2DgBj9j326IBvoaDR+ajZ8H2evH1WC43w/JwFq0wAcS5LACUr08/4CvVcWtJtUn6nfufU5kqb3uWptOljI32OQF65cS53OVb8d11dc9fQeClpJAJ8scThcskM/s6GjMHpE8mYtNHQyEBLQjRfcvEntj1/pGmeH8hnFviBvs83gK2VqUxXbOO6iRZfOddUpZEodZ6IRlk/HFf6nOqR2lKyKbvq8NFdPrTP44N6/0Po9wvYCIqqYFTdXxUl6zgNzQ61LKxx6APoBKyYKU+ciTHbcuW907kDG3RQjLw+pzJVnAP21AIULwbEZadAwJnQ6PCQPzxc77I3rDhw+zAVDgZ1BXxaOVPFFQhE1kxYWPQL6Oww637lfT9AOMLuL+EIwLnPvCiYnBxpiRvRyKXk5pW9WvzB3GhKZ69fWlt/3Ym9i5IsoULy/zSYPBGBwiDllogsbMD/lYYWURcNLfRtMz92OkN9G/Yfy6MxS43bb+9DuZg8jFueh7qhwfyY9JzNIRRoHRjnE+vySkecXfhVDdv6w/6ujVff1lPY0hvwd288clMiumysK20Z6kusXtRZbR4jTga6N+YH7r9+13Ak2Lupvvfu6/aMRKsSi/eevKFxzebEon3X3ti4dRVdS5qCeqSGeiTFDNgEFsprBzCHuj5Zn9RwHB0gr3FMBAQljjGcKpULM9BtzkjT5XizBXrsSp4xMYmmFJIoKuwZKjQq55Dwn41BhYvbGxNWibsJfNveuDL/wcZzxztmXq+w5V6zvGrs7JacKTOUUutEhLt5ec3vhvd12auXH+us6qnSC1uX37WxZu25f9xEXAsBoEduDwd7NuYMmYil+FjtqjbvxffGbnl1pnuedrxAhAd2tSWXNDpYsZ5cVJFeVO8EhD/UMuJt3jdeZUm2er2ev0bHD/ccf/eOfqxcG3ADpFsYs+RlAbZKS+l0emCNcgQhBygn05CxQaW3FbYFXDn3TaAsgpW1f+ZzV2X2HzyYRXaBKwCiEtAZLX6BLgZYsXyxQ+W26jnGs78FF8D0qi8f6yzt5hNfmE10j89WADhHhjp0kxffxeblaOqg95GnvFYJrjeKhEJpnZHPiUppAaTbmqNTsOfjkegVlI0GOZUbqpencnLgBvkLd7u1fPVseoZUuqyrTotvtC/ffvRj8jmeAi5bkKQpPlTY+ejG2JWTOqcuXcL2XfoQ1xGnpGz+72mefA3sJjbgd2IKzJQXKjBMwMcUCr5ASmLh9y7E6AkA00wBDsMPd4ppYUZscI0sWRauXj2Uk77K82XaPLmjVTjblnAqjOmxbLKqLaQKOhENuVhTcZATJwuYHqvGBrAp7HrsS9ib2G9QFZ+lquq3tz72L78a24SFp8Oo3hD1Z4VXY/qeiZm9LUQuYi6UqQhymB0C1NfARDKJQSe6P6YU3z1Xaw+Yu4Y+iy4agmZBMZtonws0oBaid+mhrCGSQQokupNSwexcLT/7eW66a9ieXBcNjXbmlBx3bc/SDZnEjmW5RoNdxfN1rKmtP33toXjmzkcf60gva/HoQo0zl/p2dDqqo6FN23dUNT9w302bC03bbur0zByyFHIZfd1ItUFicKkji1v8VG5NW3zjZG9xksNcJkZfhgsvs2RDxt7ZVohSjQaHinvFC+Ggb2eHIxWjL9TyeXQhS6prbGXcg18FL1Wrm3+p1e3oUvhz/0t3xxDhf/XewL1XonaZDB9H73myR0HZG8a2YzdhT2LnGdnrz2Z/+52vntmrIy+TvYrgZE7onMnZE3dQipg0QsWRaPec2CnKZdQs+GZJxeda6CBpKwseyWZkMctKoQ6JtNcGc0KmmRM9omw4WPBNZi8Tx5s1vZMb421rcpS/ZXFE7YJ0qx6p02dyBbze6um8aVtTYfNN9z3QXLVj+6ZQtNrRuQNc42sM6Twty9Idjz16ZyZ+6NrT9bVrOnw8ld3Mp6KFtk57ZsPSnlo3R5nrHA1F1yXtw13p4lX0hdpXz7+QrjZXmPma1RNfOdaVslRcKpZydOws7rvypbgqh5mfW7YjkdmwBF6IS18oxlyIdeYTbo/5m/8fbq5MhwW3Bw7/0wSf7YX3M3IDNoTO5GsNlG6wtj4EImQIj4MqgEaqCdqpTq4g7q44W4SaacRQG8QLpUr+eKrkWz6tZYQEIAz4SU3yFHb8z28oX5e/Mf6xnSTcu+94rtRJogXw5cW/KNdVnJJc2DKv/XXwUWse1FypwYT5xMu7E6UGE3/Lt165cx4gaH/rK7Zc+vDSeYitPHkZBoBILOByOEIBB2MJBWIsHJ9+jy7Sj4dRG9IY0lc0VBANFLKjDvxxjpozMSkOjoyHxCup4O3UJHUkWGyJ3HNPZPIO56pVzjuY80AE6yy4l23EJJgZ4hFbXmzxeIRGJUsYcGBSrhZdKPY+sgn0KCtUA28LgRStgoAjxuPzXiloG1B+o0llFnM4Nr9GaxZwOJbABfq11a9Fr9mmkIVNhXVak4DNsQa08F/WWaVLp3Wq1U6txqmZfa5y6EEM/oDv0W8wOUIHvO+X4X0LsFReDwgByeOwuXzsCJuFc7g8NskXsAgM4JgurH3jvdkHIpgekos+qwaFwp1CR3g0HLD87Y1vP/T2g/Dng2+zft3d3dVN/8fsf26H1zpIX0uDafM8DPJBwWdJ1RiiCo0LkLWku0i7UgjrEBXPwUpRUKuz2fmCrH1gvPScD5+TbwZ1oqjNHileKD1B/MDgtX4MryXEtJgRC+QVBr1Rp8DYbJHCYOATaqlOJ8XQ2Yz3mPMF6OLSUuMjOq5PMX2vCeYFjbxIuyIOpvl1DpuNJ4qrNHZbJ7wB+IJXb7XbihdWbltJvukIR21BgyBSLNojUZs1FtkFjkM5zEI5fArKoQCTPStgkQIMOomfokVfgAJnUSRTcaaz8ZbiE2tYgpU8iSkVW1lsARNSrTy+qq4G8WqyRD8C05/DAUYQaFawLjytfUOHvkk7rUP047hT4OC3Br9Fjr/++mt0Huh51h/xBvh3FuxMfoKvB7/V/0OPm01vcsBjnOc5eBtnjHOScyeH5VIlVfgXSXAXCfaTp0mcowG/0fxNA/3CsAbXkCoOS7AM3oZRLNoqBVKByaxR6RQkh9jCAzyFTiQmdBDkvTMt/en0NuaUavoddF/bvhWD78g16ampbWjEztTU1Lcgmae20YSmW8Hb4No5DJXpcb9ojK87pcbdiql8i0OhsARH9LKUd4xSbM232NUmWdiTE8jS3nHyWH44m0w0j2U0ufCK/Gg23VgVc6Z1uShc93bWM9gv2NU0zXk4wePjczRXsDn2JNNp2rKfFIzyJNZkbEoPBln/hii+pa5mnKbdsWIL9nvINxIz5vkYYBEkThK0PkxPx4EWnWd5B2mzHSnA3v37/rD/D8WW115/Hcp7sQf+rZTmuQZZBIUcEwrZmEZI8ORyXln4AOq6Th9t4ZRFDfp4Dj0SGwkFbv0hFDK7jc+vt9rsb64aHDVJwEqCtab4xI1I1mwxAMIf1NStisu10uKDSE5kUE5+QOuZ7FkOxsYEbGbdF+gNdLpbNFy73AqeXTU4Vvo2MEg+X/oSMAHtpJh1Fv/eZ/gO/OmP+w780jn4HfGSvjvyEqFcwWHDkECBCQUathxjziDRB6Ten5a+d2H+F2sqb1TSXJ8rX4T7QeWLiiuunLs261ICXvvVkj32Yyngyv9btQakMFCtBNUEiEk0Zk1YQ4Q1OU2PhrhB8zMNjmmkGouG0FAWDLoLC0ZYsAiWx4gj2PcwnLHrBHbJBVzcPZxrOXdwCM4wezUbgi4V28kmoKn8cwAEzPIx2ToZzpfpZT4ZIdstPSE9KyWklFl6KQES8r2yk7I7ZYRXBmQSpVkZVhLoR05J3KD8mRLHlFKlRUkow3ou55IXePeyT7LvZBNeNmCTEsJMhAn6R44gbiB+RuAYISUsBEHYRdCCvgMVa1ssNjE1PYXcGPNyYiqGXkIaT8UnJuLx6akfwV+ZiKG36d+YljL/YBNo4nLJ9rmhCSmbPI571gKrITucSTpwZiMVrXyOf0G5v7nOsJXaoZYpDzU3FWZ+HK8N1zXnlcoDjS2NKlkINwoD/kiXWOQLh3pm/iIOhP39QpEnHO4ldzYtt445R12Z5uXLLznHrMubmlYsa8m4lvvrayPBbDYYqa33w3+RD8GhbH+P5qsBa837oW9t4oAYB7A4So4DsoRN/pkP+Goux8UGLLaSjcM3CEDoFJBGUNum6OWjo37wWYwZLblw1ZyKlYGXL1tZd8U65t16c+l2ab8qgvf5DrxPGWbJi2RSLg+6ar6UL+KwsPAFGAmDMLz+NHN1Zm4C3WtDjRqYxcGrmlR9b0LphB6lih0cdslXkm/3VNfxj4DjXxEeqYP+ZBDaFnUZ19CIRkyjG7FIwAJcpFvvTcfn4xoyzmHTX09PvIFrLd67UhwaHUPAJnCbaaXpSKDqMlwDiuuLw5fep+2f6hyJ/V/K3gSwjepaH59zZzTapZE00oyW0WgZLZYsy5bkRV5lx3H22NkXoiSQnQCJ2Qn7mg0atkKAFiiFsBdogCRQisvPmLYvobRN89o+QveFQh599LXQguX/vTOyYwN97d9gWRrLyr1n/b5zz9zLIJommeukmq5JsqQxBHTl91X+Lj3cv76ydD04tb/bg/Pdn/913KTVuHndjh3vXf5eNW5CpYTnBtVc+bnYMykwVlZPjoaVJ08HQTT6S/wZZ1Rj778Ve+hJH5yY9PzTvtJ4tKn8fVLoqXw86R9cPzn+Vi7Dc/8e/reNVF+pxsgSN0V0SAc6u0E2IAMDFENsEqgQqkclRGMb1RuJzk7mcm9j68S2Se4/HCmfLI+U80RKduiCRBfY4ZyV3wlevqH8qnRF5bWV4fXuL5XD6/lxbPCTarxW8QUzKdeF6Ilsdy0snsAXG9hA5esT+AKpWHB/1bd6SzV6jx1BBzWPnL3kx0EUBz8rWDmTy44Y4EEhM/gzAwzO+qpf5TSAO6h6mGbZn4kezZP96iY1QHTz/JVagGAmhQTmW5PDwIT7Y9kuwXoV/pnd67EM3/k37P7+f2n31Eosi+9gWfwL+wXVfqFfTfzM3cSAgcowB+Dr6t9WfUaHZYf/btxnQPUZaKx8LD28YD1zQHMaGGvBc3t8MkacosPTGHFv5emNEzqcihErQ8x/w2wV620qdclBgu3QEzpI69p0BNPdp9P1Cov/OZrT6/59NIcTx8g4XP6/UBzUTaC4peMoruvfRXHELjfoWHhAtW0XlihlYTmjjXaOs4aJAD4RvMlAMGG4xbmxvb3FqT7OEwYGBHFgQHdbe39/O/keGCDrAJVPqvyQ5HfMSQwUJXKEtk3hJHpMxIJIr7Ey/QRNI69eZYMZr0rMMCHjQ7ZmTMZEjYylyc+dhHZ5VMrlir8+mX7pxlqx7g6PvVnljF1UP9VUElvq6wO8ZWapxCRDjGVue29B4ahakYQHcnDKO2rYOqmxSI5wFzw+YWJwmDJGTw8Ov9JNHrpuytBjU17dNs4gMbs04Ekc01hmrSgEceoK18KlbKRWUN+k0c3KORMXNN4Ja1ntyfiF3MTEfXjik0npIvxNfulRvJ7Y9/CLcamIk56rZ81gn4BbVBm5qCgVL2Hl8BTnNOBvJxMSLQw1LoxJ3FqYMjNdc1gvTBbDryYIszaBymoJ5kiBiavazxsnKcu0fv2rVUWqQ6YmxvZDbDtWrL8M1VmSEqGQnpI4m89Lc36/IHMum9cnSxKTUkwTAz2ZO5nT7i/POoQi9/Y7mo2puvGoHAAPefwJKUGQs2+iwuRfQ4iUA4JJs7ErKsjmyt+idmNXxB2y6u05z/0S7JG+coQN1nnxOzBbxgrciSdSm4jWe2KLxIZovSvhbRDnaHPSLqvxp3UsPvbfqi9YDxooIloi1M+Y/7c/Y/BTDFzl+eRzqB/jz7FRQeyvtNnv0gv4Q7VDn1V/FchUvthg70yIp4sd4fREsUNQix2ZQn30C0sbRB/Yn9R/V/MnjLtCySRjCfC12INUB5oowWhWMuXfnToKeqpvTKnAfH5Qn63AFP5ZAaby5tQCDI75YyuoX4y9ghOE9SCtbpBalTlW+neJJh9dv17LDeer73PivOekrBba5OSQyWYzsZSFszrVQpZqVphUHiVHL+P5Tch43Ig4xU5GTUY/YSgfig1EdVWLUHPfJTj3pXUdVTtQY6E6JtcUoVyll+q81RIUnryF+ZPqGqI6w4nPyeLPseLP0VOMacrnjNsy/piMT6qxmHuk8Q9JJxO1QtXHSIy8ZEKnmEUnQ3zAwgSwTg04VOOPfJukKMgSGKey6Cl6nKrjqXFhyWQt4p8nseZIxMMhwaLHQeCCz4SzKVrdNhGx8Hz/3+SoBdRH8Cw8iZb+C/lVqtFHT8IoHgqiJ5mMinVewLlpD547jfEAhh40xlvkk9QilT5PR3+2bnB9oXK5KusheiGdZUJVO0LUxL+J9T7UgzI99MI338R29Besk/uYTz73Phq/zyrBXom5G1sBUGvGvoJWMmS/kUDJBhQY7HxBBLLvCEWwTzlNidkstjFMVtbA5jsq+9czf/jEq2InegdzN5P7Ar3DhN7rEH2NIYxDWI3FRAIU1juefDoZaQDNL6gmZj91Stf5f9tOOzZBn5TUbMfMvDfFdpC6NjmLKVAWykclj1AmuPCbdID7NlyIOYGevg2/x0rf9hxPbpLKnoLsKe6EuvZPllu0zp4metKLToDfpNuEbEjp6fllqtWfCaTa/Bmm0Jr2ZeSm+vrGT69rSwUy/taUlNF62XroU2Bm7sC4xXqQ0puq8bS+wTWprPnhpKomUxovYELltzgWf3XsmPa3LG2ciAuTikTnmtu1wlAoEtk5UQvS+sV/jAVwO7MNR+B8yW422HiL1RCQJMrAB5iX6VcoL2WmX3nOalLn/iZGFEcxkuCO5jhtW0heLb6oZ9WF9eGm8TMcyZG0zXkPut2s/GqxxyFIvhbo5you5LUPSgFH2KHcvGhA9vsZIRK/0qqb23HO7v5Hj6aWFd5pWdf2YdtV2K+6ExNYl8QzguOdFiuiTRwwJJ5Z9MhuJcfGkTCtxbPcUS2eRfWe6vS1gPbaV6KKzUwqsCZbLkrC2aMXiw1EEA3ixdW++Z+M/Tf9JyyHduqjklTHw4XyDTJqkvtkZMuAOwuKK6tjbKkG1H6YfqW0vyXV1GKTElmIJ5oSBxIvJpimRF8CvZ4Ab6ImsSVBn5GAnynvKn9X6LICl3p3edEJ9+/df3PTNa6fud51/d3FlF0QMMEVpptNaIvpZ6Z3TX83MctNwJpgRHcCs4isKaG43F5DaD8C1NDW1J9fk0cf5Mfy6PL83jzKt3V+OwR3hx4NoVWhc0KoIzQvhEJZUjjljp/EmPsYRuJlh4q/8avyxNdgmcpms+8Mcepp0WplXr0O5GAwPS+D2iIV1U4Z1E5OY9NA9Iqa1bPT8uQqZhnqc4/at06/Udc1YxkEw629Wb+hvTL2sM9XzA7r1hgMyo0bZrUv99PzfzVvy5VzfGztjiztB1PTk7WNueazFjVdpUSlK5fCebmnEwsX5VtW+D3X7Lz7K4lzVi66eL7NtubcytCesworVy5udXdOj6nxbux1HPDnMhuxbd56BLvmKwedPKMnauFYZ8lul+1r7K/aGTttpw+P/bGUDKYKBrp0Nv0E/RJN0w/QH9BoLw0X4ihJCDd+mwkknUlkDo8NlVx2V4EpiQMiEv0PsM+wr7I0my1zJ8rDaXDk16wu51cTWa0p+0TuWBrzO3zJd4zKzhsdyr5JooKe3MMebg47GwvRcESVUJsaKmi5t2bpD28eVfbAP/btr/xu03I/23f0ypvQlh9ftXBkBG7Ye+XaTfP65l+4SZ3jVWO/R2uwPcaow6WwJ2m2FcyKX0Fms8fvSXto+7D1uBX90gR2I4g6x+GxP5dqjULhD3r4vv7n+j/padqs9+uRca8Z6s0l84CZpszPmofMtM1urv7BQfyZPvKHZvJEb3YwEVuEvDbi15GEw2yyY5l+0+aJ4h/PSTitvnkqlz2VzeWAGyFTx7aTTgMWwOry4OBqLJPBNBbAGiIgci0NEwfvRekoqUxo3XpqDzwWi2poeha5UgGvON8bMX381z3XvNE439x6Sf1Cr767/cKggg7eeWY+Nnde5KIBcP6vZdhkPwjGuNQRyjc0zFtV9PDJc+T2WSSGvjL2R/oebBMSVSqFWSPcZQTa4LBhimLwGC42/N7wN4POcDUPvCSbaSeZkeDVZoRnky1jT8k7iiSklQfVk57JubFIn2giHdNVPebDOazGOw3GxNz2ZR5n3cYlXGlO/qoLK97Ny33sDPhVO/1aPCXXx564cfBvWwTM3HM/+q/pazfO76v3qnj3h2N/oD/CY/RTKWp/yaZLgNFogFSKixhpjtjvQndJkGMtse/GkDHmjdXELovtjt0TY832mBxDHB1Ls1bW2mRdar3JesCqcyEruBmrnU4a7YWL7ZC2A213Xk3to56hfkB9QOoKzuyxbJkEgnLVfleTiWpP8DOcnH1vzsNCGHEUsyQQrC6DerYi6ZBMkMN2p0wetNN0E00ad6c/ZI0d3Q0+2+JLrYWE3H7H6PCmFSI7C0XbRhfnC7GafWlzvdK5dp2bo78Ty9XVP1V5995HInzDjd+CbRetXbegr95daWa3PHp4Gevx7PnwQVqrqbw69kfEY9v3UL1HKB5bpDNaW1iDwA5gZPVuzuouubGzHorVFtwibfIQbXLOCW2mATvnyWNkI3FijGQZWq8eVZeFyaaHqO/6ep2vW1qW14QXetme9o20c3TJirgePVgTbJXTrmJs5qoWgY9uzKj3L72LOvCYfNT8g0Y74yPqSvAe1mq2gnU5s5lBVibDdDDzGMZIM3aHt+Qt2RyFZ7zgDXDDZXVMx4pFMqAcEXyWiD1HZE5quuxpeU+KqiggeSMNC7K23r3WXDzZcONXlmHpXtpLx2jD+sruy57q5lNX/BxMT2S2njGn1R3KFOapseMf2BdOYTuroe4u2Y01YDYavAbksFGKnifjXuArBRLME8xLDNrPgJ5pZpYxdIwBmmHNTrsTXKyT1yeNXEEhhtXGz+Ev5+kkDxezkGZJylcY4erwvvAz4R+EPwjrwj5BtTKhSEJjumpoqpmRC+NWNjqUyw7h+RLT01VtS2sA115EJxmaHapGiJot9Wm5/c7KvPpl0Ux44XZbSyay6NnuTSu87EzkbmdYZtr0jGhbLPLxW16FwQu811z+0aGbInzT9QfgS1tUG/MJUamr++nKR/c9pNnXCpw/voN1qVDfLKXxBZM9ADwrhcRAQUoa+YJFgmKtNFdaJZ0jvS/pnpK+JR2VaMmPZXcwxLjUsGg0u4koG0AKXhbcHURftj1ie8FGswwwLluQMZYUtsD2srSdlVlkpFmg3FDLugGw4b4YTRXAG41zI7lsVVoid4KYhu+YkNdElp13ithz7vip3OD5OJhWQ+vqcg34QDOSIGinmmaBdYSbnOqBywkn6fzj0I7RXySXrLiwz0vX9A0EBKF1Dwxv2Da4d0Po6RdaS3AJtN6UWjN3XSQTUuZ1KDpAo5W7LwLXpgM/dcC9N62q3E/kNAJ/wla9jXJRZ5dkewgj+0edh5yoiwKZ6qfW4DjzAPUqNUbpKdZBhBEwW1sBYgBAO/rNYKYMaw1DBtqIA3EJZ5yh57GGHW5uWHNQPJtjg458vjyoOcNweRBH3zQktL3jxx1VwqoBl/fxuoXlAS+qWXDWlfCn+JKt8YZUduHCOS1Csn4gvkA7x+c7lfvpQ9juBWrhIbtO1iEja8II4KCZL5gJEghi3dImlwnpWJOZoRzX2B60IRtH1WMOYNRZSBhxuKphJFvOlo8Rkx6XfPUAZ2KuMCUhPK/X5RttxxP99UZYVoluJpYJf+2mf1jjTdc2f/q1h5ZadMwzxBIzvIY138D251fHueAI5Rz7Zclqthf0bsGNzJcyYFSzLgdEojxlw+mZYikXuGmXlyo5/QUK24zIjeAhkVtcVfBxSsMeJOlGyS7X2BbSMAE+HDxio8U9o+c8tO3kG5tIqrq/sn/4eyOLQHfeCMEclU8eqTQ9pfnGG2N/pi/UfUTlqd1HqIaxtw7ZxUIgmY0Qaz9YyhpVQeaNloK5Xw92vaxHGFrowavT64VctBTC+rDYC4ZaMNYGknR1qTRGC1j/f3wB/5kj18gN56rIScgTmCByx33HyBbV+Ar+fzCvckYfnpW2r0Eaqqe4q6f9YhiB/4+r4Kp6XPZkOKGdGojVsob3L79tedJhqK179toL9Yy+taPy8q62eq5TrvdCRG7oba3th9CL6MPeFZfsXLDu8pb8vY/uOG9uvnfaZevP7MdBI+JI5Qshu81TDA2uTQb5Az04h/8W6+4A1p0TI40Lj1BenJ06jLbCcgo2AdQIs4TvCT8TGL1FsCCL0YgCDnm3+D0RzWK3aCvA6K8ssCJPI1rwUYzoIrj1oMXmFYn1YfKeHSJIcnQImx5kcTAYHCzjMIEVfYx4h5rNwi5CayaZYCxKLFM9IY8efHw08ITc//B5JELOgNk/GqNeeGh1aiUa2O5C3aOvop5NzeevXb2077VNZ1zWd0dlBG7szt+h2eU7eG5fwv6epA5gEBj1R5GJttLEDtcgu1E2IqvOGLHTilDyopLgK9iRjLKoH+GMhxBYhBJvtXA4Y5hEnDt2m+4xoXdNYLKsiMDddojYrW5mOrOEwVlGwDIQYAYsAxpeTUAixY3grEjyYjmbVxegMZYkhnFiwjDSahIZEXL4OTF4NbfHqkg7Ho1QdNQJTVVsyU8Yg9DUrGbSd5dWvHvghqsWLz1QuW5O9yDUm5ZNq+/xtUv9JpPxP9tWb3z66RFq7MH+KyqGynfhB+DJRQMNuaVrix5zaJonXety2HbeKnz7uhPYR2ZX7kc1WE5eqr/kMHpXeB/30mY3GOmsAYxqhuVwVLGZXSWKBZPOzbpcJPpFCwWXn1OJBAn5KkjBVIzEvob6QRU4uzBOaT6NkVkCAzxq1Flo+MAxzd2+bPZCH1q1uguur7lBmla5X0fPar88FmgWol3N85cW/JHGrpaRZ0Zfv+JCrM+vYtBZj8cpUStewDyBZxExNnLqjerMTuAOj31cMnkDBQKpfAxmQD8tWZVUoY9ZyiDGYHDLxPbyg2TI6nCJ31LENXNvkg3l15B01Exu6p005iqBZHHg1uOA2LcLpwNzWZl9YXqRF2Z2XuDqOCM4UvfIDwf8RaUtkZu3qsnLx88L19/wvd/Ls1aReszWsd/SV2Efc1EyYXgmPKqAiSs84n3Bi2jFCzd47/QiOydzWY42YpBLAiajJ+m5FC3ZjEGzueSWCpjo8OYwq/PokJfWIcwM3RBj3YKgchw5UqCELic4s4P5fDUJ4ym+fQz/5EZWq3CZErtIFDo6OlTlNYNryuNxFTsezrMUfhlv5GLR6nGG2BZh+g3Y82YDd/n2yt/edu+6FT761csXXiI++Bq9kPjdlzdV/jD6s989BeYfPfvBxgfAP/Q94nvHxl6nX8G6KlEjJe63nXBGDCMGzh1y0yYdZmkfH3R5SBL7uLQUP5mtrFSQwQdGsw8pDAbEt7rfcqMuN1zt3udGbnfMjSxuMNFuKl/fUupIWrlCVwcEO8DaAZZkINmePCd5RVLXkayt3dcCLT0KItnmRcpnrisyxDied+a5Royoh0mZQCAb6WDSN4wTDvHOcrmKsLNZlewNDp4kmXK1iv3wlYZ6qgxlvRqcs2SP5OYpETqt3gsuqDvXqrWi5s8GcS3a5+99j1fijtxVDThjNZ7PJbuiXFCOcEpxXlNL9xbb2dEFXsjkliw8c0aq5oI72n7e2NPQNHteNLPohppNA4s7nDbprDbJVB8rNOUaozW9X7U4Zl1y870uZ2CW0j6wOC+FmlpSl+y97o47Lw9rua8f44e5Km5+6AiVwHlZ5FwFM/KjrYjGWc4GEdbHiyIdNBFTs0RLMVPSLRZMwRDObr8kGrIQ28rxQuGvFnA7bnSgnzjgTAeQLh9kcQSioVA20BVAAQYHPwB9NtmV7E/SyTQ3QhbGHXlMRLPHVEyE/1ORdD5dRc+vZ4vZ4RHV54iQT7Oa0/IkTIKsrkYnRI5NEqdC6Vt12w3vNTz6rb3plkDY50rE+aJV+e3GFaJ+xo9PoStHqVciOrrxqb5dm8rpuMccDPcajUnn+8dcC7DBHqpT62M4N5SwbGoJLiCycWOj0qeEFPK6HhBgrQCCAEEVu0RjKnbJUcYgBgShpJu7kUOPcC9wyMT5OGSMmvNmRFNmzozcOs7sp9hksuSRCsk6wt0ceZz81QC5hnDUQSfBOPkqIB59Hb8sDxI5AME64RxpiJ8kAf24BDphQgQhFQCld4HnhrvPOnlkXaYtKHvFxqC1zaLAlkUD2F1nPUeN3fz9H4xsPXXeyIKWVMprkcNdYGITzvNPtAZmYexW+eTOStMrmp28ju3kdeyrWeqJklMD+GzETNN6pARsTJZM3pYW0nxNKa03R2jaGiQo1CEUrAQ8OciTIOXjfMjM+HgNGpeS8ZqCw1FvQj6EkFJXk463xZEcvzqO4m/VwZq6fXUP1D1Tx9Q1kEask+WyVt0rZjViSaJWkVRjHEJeBU/vDDny3Dzsug61wEeMhk1QNCI249RO1qo6HEmPWqFGaJrsqPTXItMrx1PJm2YZd8+R+jaki1421tmTC9hNYcOiF2/s8bHF3o10nc5c+UXlSOU77zh08B5YLl14WGlMdvXNy9oFb31dsFMOOpK3rPvaUHrD9OXtLn9sdq+KNf6M7ekHWIaN1Fsl+yPJF5Lo4yQkdVa60WAmsciEUhGBaVRjekMgW5IbDBawsjr4mw5oSsfpkJu1JnUWgy5s4mMx4nclpbYQ+yAMTJgPI3M4QHkxYQh6vU1GBO3EjeegMzBWQalC1l+brt1aS9trcZCsLZQKhKoXmicxE1W+arWkmMU85Rih7ZptYgmrtjm4ukxl81jQqphxhNQkXaaIpEmPvEza3sOJ+DhMnVr2Ir+fKu+n69rnXt21eP/olXvhw983udy6wuLaktcQa16lxLtmLN9/fbdXX5y+noh85m/md/etPjHySVurb9osl6PN4evOzO1POXzpRcnpswsdvXOH72k6Q5W4MqcX49Z92Gbvwv4rUwnq60coaey7JS+G9m/QUGOFI1ZoCveFkSkBFjoWUiHMTG/JbwxhaB9i9TihYox7wPyiGZGsSpvNQU8sidF8hDz0x9bEXo3R/ZE1kVcjdCzitXvgA8+YB3k8SUewBsN9B3HaYyR3EBN1FlXwP1jNusRe1SqUozhePhwsq5jfrnW8qRvqNZ2up2qlqARZYQCWvtGTXDz9m2tclkzT2sc2P3xTZecWNf+ueP5TPHjKN2CrjAYwyL/6ksKNM3bMaei77YKZ27+7fu3axX1fX/TJhTr6omU1n159FvHrb439gd6OZeSm+kqJWWgFQu8i0NsFO7L/0gIWNWizsBEuBlqvx+GbF2iSCZ6zOwhpJKUn0iqIOW12UEXrgxMxesrQ6Y4bktO4r8sHKkfPJrEHhLdRX6VzN69H8S29txGQMLKZjOc1itIlsY9MB33J0WKBXV37ux7rorszkofVNas5qNOqdJoj7Z3TUVYtSc2CuzNgyMCMBEQT+QRaJoFOckvIKGUSdEQujcgwW14pvyTTRtkrb5F3y4zcXT99uqF7dnZl9uwsTduzchYDfbUyPAOjpD4O9nD3cijGNXKI9dA+f5bTm9cYthmQ4ab2u9pRezFebCqeKP6+yNxXBFPRV9xTfKLIzC2uKqJiYVs3dM8g0CGn1YIIrSY1jkEVKqwpY2sglVf8OxLHhLym/rJaUc/ns+8M4UCWJxhEXaaowXYwEdkFLXSR8hkOX3mnK56YehnRYWfzBAip+hmL9HTH6G4OIt2XFn2m+g2d/pTXIfVJ8idXboVWryG/ruTnXeHae9+Cc798VA5Jreu9jD819z9ebL9s709+urthS+mMrCvR0l3boNe99vzeTbAYYsol0xbW8fGWnoYcMlS+XvkLhH8X5b2St7V1bjkfqJ3flHmt8p+vaTzrRmxnT2E7i1Pbj1AKTgkuzllYr0CtBS5h/sCgLQhoFdTyJlWp8VDEJhhMsByzKZ8+JIRQaEh6S/qlREtSgmewTWJjjCVV88PGh70N2x8BESRtYi6ZPZWtLvJMRg2kyq0t3DXnmz/DKOkdN9b0cA+FHj2w4Gy/2UTrfMHKd3ZdiXHWiulnrxT1s8D9X9hmS7c4WaSc233HonN2tRYWPjFn6chvf3rxStWCt2hrq6+O/ZGpV2u5Ger8I1R67M8Ho7UFnlhXBD9Z7gWDCMsRGACCtQnFXttfi4x07ekqb8lMyrxZHx02ZTRomuBqMDQdwpFXNZGhySVfEli00m+1FvnFtV/dF19mAp8tCY++9W8XiXv/WfFYlcMIlgOtyiFFHSxZ46SaRtVwNcjFqsLoJMJQxdAqQkwE0Zfsj0CEktfKQzItl5IDSXRrEuwYLyLysC/5gyTm3clJgvIRQdV2CSAL/cIaYZ/wgPCqMCboBSlJ5BZRPlMqJw/DOEh9RnyDg+efHK/METGmqSlwc6rEvqhaR3/wOSlyk+t3/1SClTu/qLCHSB2S/lStQyaox0qZKJGdVo6MH4ojtSbJf0FR0upjY2pdstkqm8PWVkz/3OAWYv0yfmtgbWAoQAdiseS/LlnWfL5kiUV18nT5ktiiGq8wOBscUoX2hXVM3RdJC02Wzeid/6zS2e7SBFL4/CWSK+5D2+A7zEzKSC0vdSC2xJaM1oKdzbL97DZ2H7ktgAXOZi8YwQsIUAv6GKEdaA9CRuRFJNdtQTr0oAEMZhKstVBNqIdaeiGhWbuBi6z7YK13X1mjxKYtnElHDh785oXTU5qN4zHQaXUMLmp/aasFlTj2C8ZhVsdh9pqR2dJi+diCdlj2WJDR4rXMsqywbLHojBa7E6MMp+Ffj/hWw4M4D7knjRlEbpjURld/Zg7ckE88OTR5FrqJZ+jJ6nwqns9M7NCk+Y3dih9+SO+mfJREPVmSN3nu9qBdbljhBqfDwVMAHlGU9X5er/e7ef4wbC21Wfy8xWwK+C0Go+TX+7/rh8f9MMMPfr2d4yw00htNCmm38Ls9et4pWewSp6clkZIQ6bjIncq9RR66hsi9/kOjQ5Adzr2Zy+YdhIZzV+4cHrYN79SRR53Ipa/khndqPwADVfwmcv88fmNMvf+SxPiwivTVbdi0nRDNkEc/NFV2G+3TPBajpfLpotQMU+VD0+KtyNYxjVny6c+j0WjKPbDlglY5haJR+g701qictc9AX6ocqMqEeYUepNqoTurTUkOiHV6MwsNRuDH65Si6LAT2Ndw2DnGcA2H5RCNhLCl/OOzP53Jtra2Nzc1ESkvbM3xtuqM9U5PqbE+2+7wmo9/o98vJdj6ZbG9P1jc0ZGJKst3Y3Cq1pdJKRycHHGDJeSOOTq+30xFhgkaljW3MS5l6qSEZk/xBRZkiwFMYnWOYSQ6oUs+pwrIkZ7UWTwt0pyY/IktOE+m4YCcEqr4vS27WVlvG8+TU4vIxLdWUQWuZiONISWTdnKcnXqub8ubwlXDz57RAwGGzAHnmlTY/uyCyftWa0oJY3hs4028Ju+d2LLAU5/9ynXf56FJj0R8TMpX/XtmLFfSBYeGZ8KbSavlq5ca/0oO/CfPTZWvlZSE0o/JsnT/ltlb+VMMlvlv5NOryzdu/bXEsiXWnvxR1ZryxeG2lVrsXNTP2R12Leh5KGzWT+q9S+PHWI62opRVWFa8oollFuFQPK/Rb9GgTAxtp8AdwNL22ZM2WoFQyHWiCJqNCkSuLqAxkMop5ZrvbY/LcpYBRUWSPifd4TI96DnnQbs89HtTkAU8IA5iGhppQTAm1KwGPv8vd70Zuv9s/jexbNk0xW81Gk6lFMbDq5l1ka+Px25LLzmLuFOZk3FunIFsm5q8pDMqcqjPdsMrOyuS8S7WQMjqcq2qGKEftU8KQ0A7NapUER2C17kSWzLQbODFmVJ8IHn1B61FHZGe45iYdq60qqPd66Fq2rN+77cw9zsh14rVXzWzqvOW+UcuTu+/3zT3zgq3bb2Z2tZ+1ZWV96oGEP9k0sPWr5+zduWP0mS8P3tUcK/W2xurRQ19/8en1A8/d7D5zUKmZfvWmwdj0upcfDa4rzbllm5R+vb5/dtclrfXh0tLKN/bu+fiXqdDss66OtTRnsYxpdd0oi31NppJUnnqjZH8pB4/nYFdufw4xtD6EdfECypLFaqKVZboH9aBvJDtjY++pU+rqZJubt9k5F++2uTe4Yakbmt0zsAJszvMdMOBY60AOh9n0oA1smTQXSyCXouO4eiWiuH1SgK2rV2xmyVh1K/XBoQaloRw3lMNKOZrDYi9PxCaik0mBaVhTUJ47Uc6dOo6/uaqCsG7y+qjHzdWotUB13yCtJJhoDqvqwMqgPfmm8SdYEXT2nrucj51fmV/5snmRwPnmnO8c7OIS+g4rrNs8cOZ997vT5aivUh5yyWcv8W7uno5euLq3vbSm8m4UxXzLPmn/cZM/ZkJMPF1Ye72h8gYy/OHrqHKHualV21vuj/QD2C8kan2pvkWA3dZ7rGiz9VIrussMO83wE4BlsAnuhkPAzKAuoXZSj1KMRCGw2WUjEb1dxkADdIqfEvV2i8NEjlLrGhoePYqldIo7ceyEerrZhHHSUc3gNCvLVw2UwkaJX9IP9Ai0/oVv7zhn5xXPbqu5+d1HtmyD9b9O38D7E/Tuyq9nPvb8g9+/8s573zlj7SO/grW1tVquGsG2MoxthaxTXVty3svDXh5uQHci1KziHRcZZ0eJggY8Ye02RkoWvF7ZaOGNRgtnt1uWWjZaUMLSbJlhoS2szii4FZyfHKw3oBhZiZlsCJDFyif5NluNo2TtBk/t1HhwJIRMXSfQtg9uDodoLhzRtmYO0cND3/h7ZYtlvmT3f9l5pgXa4K3HKn/xdb3oGYBfI/Nfb78Bq41fCZ90xBvjlUdApkdvmWtPTp6nh4pRb5Xce8R7RTQ+zTjmFJLkF8hUN02daoJ3ubiQHPCHcTaSjRxvNJmxaxi5pdxGDiW4Zm4GR3NG6/kWwOMpWQYsqMEClIWzhLAwiDRsgetks1nxexXOJbnZsPI5oTiqKVvzi3LVNb7IM2ynfQPLjJykosnttNgmvOK06KrnUqnie/ofVfHN2eBcX5wswvIfnL+fOVWMlfbvTMixMtT+kSpJwkuJLOdgWWapk6VbXojCgSjcSTI5OF7l4Bsc7OMeIKncdrX9B/Zf2OnV9vPsqMveb0d2uxGn92g40kD29fWKJqPP6PPJyTSfTF+chg1p6EsvTaNEujmN0jFlIHlr8sHkUJJJ4lQdtYOd5HJxkIMBbi2HIpwochHa6JOUqCldJ+EkQ05z1g5ZV7M4FuKp8ePWtbhDhLXzc8I8lj+RU3N0uXxMVUHV6aak6i/I1E3jqbpqrPScVpFZWLNx25qFixcFxTU+S5rvWtxvmTH/6nvaxWWjRXOf7PHe6Vpnpgd/7RPney2VlwtzKs/VBApOQ+V/aoTEim04FSf8S+DT7nCjQo2Njb059kf0Eb3bydL9KnY2Vs6AX6jYMk5tLLX7t4fNGENaTSYGQLaaeavVPMu6woqsITNp6NtuZszK9qDdzVs58Or1jFF60PSsCZlMZpI6cZjJ5bryx3JHsdTUfFl1y5yYJU7KHT+lNu9qu582u3Xa3lE4SWrZEMhaQvX4SfiF97pQq2d65dERPsTxLW3R3lW9neXKh62pVGtbTaqVzseWVkrnBXLmRAt6ZYZN4WoXC5tmNn7SlGptTdW0qTE1NfY+PQvbVpC6oDR9s3CpgB7Rwx16uEFPfNSHwSHDsrJI1ld8h3xwwIcJF29xUCJpxnxQZERRsnsUFvMTbBcMaDZBPM1ZHD3qxDiu/M7JY8S/Tk/0NAAeb95A4Uj1UE03r81cbUhspmeZ5gVdvnPPqvylK9NYUHrimd29V3k2YX0qmIyvqOyqfCMQbo11drmyBuVPcHCuvYlVJnzmZ3hedVAoRWbVPF6D2mpAqAE6wYCbAQMDeoOuLpPha6CGoRkCd29N1vBJRpesqaFNRqPVawVGZ7UzdqusY3idjqHgDRr6aKBL9Is6eEgHqFsH9TrQ1YdDISkSjcZ5t5uzJxNxR9zhkH0S75MulWCFtEVCfRIkpGYJSYJnwPegD/kYcgOplJHqknY+HpUk/AGsT5AcvOS2miSdXjK6ccxSQTI3KXIV38IOV/6sc1UD1wS7UE3pBGmHLZ9oKZdHclj4HPWdnToVmDm0t+00cOmdzJXDVFlVipr2yQIh+auyWoVyaTtDY02YYQIZT2QKfZy8J6Yp6mfGJV+rvLt0ibmy1TA78cKAe5OpssvSH7D573SstsAm84ygxV+C4tKMiR6MOXYMVb5+bTRqSCc6QKz8YYbQoI/iGOhaBZ+0JptiMcg4Vx5/rzvsZWNYlz/HjvhT+nycST4tlR7Dkc//ZT9q8sOLABvMF5nRMjPOnMSYEw6OszrtLnC5PH6P5DOKHslrMltZr8lgZX1GEw5/RNPLvCbe6zV592Fr9nkCgkfySJLMWnlWb7Gy1gutsNS60YoS1mbrDCttZU3XGMFopFGIrWcR63FJzsVeMHqN3pCVk5ysFFJYWqLIlnXHqrrSsPFEHMxOhl8TCcZWxV7l/E4G6+LKYTv+ql6pqjB3jCilDBoeqaYcfRdo/hHWOvyb7RMRsgvQT1eMnmGa73V6G+4V7l3gXG+B68xLZWcg9bznxQXO6YvPuypvB33l71FdwLX00U39m4HvlJrpWIyOCatv37FgR+VPnZ7E3LMk1Y+w7Jn/wX6UhJ5S72PJw0l0bxJ2JWFmAl6Mw8Nx6I4DHy/EERWHM3iYxUMrDxGiAaBckCA1IOwWvJyI84l40uV0Efn3JZJ8IpFMCBwJiwB6hpGdHO90ck7reRbot6yxoE4L2C2yJYvTup3r4vbhtJ+KKUrEx/lDfuT3k4YB/FHdoQgfiqyIbImgpkhfBCkRiEiBgdCDIdQdAi5UH0IhBiRnMuJWpDgbkiTBJ/ktGGdwVklvkizjdHQoz1UpaS73lgqdsMg1L9s5zjSranm7PEz0kRvHVOMc1Fncqapxp0gex/v3J31Vwx0JcfpqIoPohG+przG4zruA+R/jbMnresS2zVjZZipHbKF9oxXfonv5TebKOzgmCuJL0X7TR/3wexwJGZHvHj2W87VGow3u7fCX0QI6OvredG8W+5QsDKDLFL0yugZ9bTwuMmUSF6mPS3csS8PZLjC64FInXKqDJl2fDlktRCl6EvgdzjTRTJrj02kuhLl9fZ3KKG9OH02jLWlIRyMRWYnFkp56oSQgQUjVJF1Jl0sOyHxAvkiGzTKskCEhg+wVBwK3BlAg7cxIWB11GGDIEUlhA14pRY47qipDmBTzxoOe+vpzeEJllhMqId+E4+CX3NFqquEmEIeqtNO084u0MOn5ac/S04DVwZRN/SFevNN7prFys6U/ZAvuG315o6myxzwj4PbcFjjLDFfa5oYcgbtQL7uWpCZdXFxQsSz2Nkaj9e7N8O7oAWs2Gg165sJ/r8nUIUWhU8KqihUtbaUJ5lB5zUGCOTB7HOc5l2PMEaDmljwzXctdu1z7Xcxm56XOx5yHnczFCKwEOnvIe4O8y+HUs0674nF59UaWMaunhWikRiU0OIqcGid0hMLkVaamwoqoi7xQyTV9+SNP/PWPrljs4e9ftvl7L98unCXa/NyXm7+0ZhNa/o/D3z557/977MQHf4Zgbe38xRgXteP8epK+RIXt55dmfT1wMIAW+x/2P++nm/0z/Ij1e/zoSf5lHp3hetL1sotucc10IaPL60IbbBfZkGgDow126fbr0Nm6HTrkUKiIVzG48cS+aWYl/OM5WtsClNzY9c6p07SsSlzwVJQqaCA3q48XB8iCucpETz636/7KOwuXPrP3K3fsW7S08Odjhxc3tf/1hy8sKmBUsvOxAzu/dNOep5Yv3XXL1gOXb6mpW/jQjs2JtCZ/ilfnJlFnlQoHXC+60MVWWGbdZEW7zfeYEdlrCc2EzXAp7IfDoFtO7aIeo2ik8koZ80qVaxrdrM0OhH2qN9xh1Eumcuwo9w7WzZtqVFe/MtCosepohAzerZZA8jlKRUICfXISk1x5psYk+c8zz8pXNOap1o/ax/6DmU0/Q4lUFHOGF0ob78jAwVp4pBZuqIUltaCvFWoTtfSRiLa6vFwCMZAMoEMi3C7AAuFaAd1ngptNUDbBIQQHbGALR0TKSiElZraAJaKEY0yNVwFKRJ6GGsVqsZmNFquMZ/08x1JQR5SnMq6RHPkmuzmM5DC/zuXwD3LP9JU7mWH8RSpEw8NV1PGZL23jGlXDzYlmoaplN69vLlT3KoAmPbCawpl8jpmdvHbd2V+p/KR/wZwrUlectfa+u25buHSarXf14S9fYRFRrvzA6NEWt/+mVaBcYLAmd0x/ZufenVvKOxI7+sordt960+pVJxfN3TKzFUZ/2zEfSRG/Ujxny8xNRJ5NY3/Q1WN/jFMFbBvHSrO/1H5/OzqSh5b8zPyu/GN55qE03JGG69KwLn1BGi1JQ3N6RhrdnoIbUnBxCs5KQU34njDyhWEjuhihuwBeTkOjkzcQc89kwvjHQZ4vJshLqrNI7CcZkGw1SlQKyI2K09kmPhuGh8JwZxjCsr5NedLwsgEZTA0K8fdTb+XKp7pIcCSs6hR3NHf8FCmgkhsi1dN2soSWfbGcq0EhnphSftN8CZMOLPZq7Q1fQJpzuaqlt3xOVz/89DeWl3od9z/dV9tw95M/NtTUzStke7f7fvDa/codh66ZN/Or119/zk3ReGnPdetGn739vN1zX0RLPzj6fF3D4oOReO/1264SWkMDLZ1iZK303rPPnbHUc+8vKu8/01PbAMLx9uCC9dcv19YwSEzcg/OWn0pQ8w/akcNPzM1ONsAgwmNq3KSc8E2XI6IWesx2FFS8XsXtZxVFrx6jN+RUDx7C4eQ4STDvnDpePqU1MrN6bFjUxPzJo6dZ4yF0QQsqakjZk/7ODZXfDF/QN3fpkuuucNScy137TM9F9143u/Ou6+d20YPfau24bKjym5b283ZddnFj9LJUI0BL/Mr/qnQ9f905e4/efCGJLfAM/TVsSx5qZinoddY4dzvpHQ7Yzz3GoRnmZWa0yXTIhA7rgdaReSFKJLH+RRttNSq8nuoafWdIDYi5U6fzGV/lzarOok3jO999zfuMguPazVeUgt90pWftvOXOPU+h/oGB7efjQPijc7fM7d+1YvUz1XzzNXgNj2luKTSTh+Wuza7DLvoQBx4mztzE0BfS8Cg6hO0WgYeMihItNvzzkNnosTgVUhRWh5VXxToRqYHVirsT9yZqtVr6a3zNrJ1fwoPxPhvD47vlik4ZXuufu3Pl6mf3DAxcsI2Mbsu51RrSSoz7A9jzdpWMb0TgAMb8iCSH0nQqKQoCbyYYEVksejYSNoQNBtnB8w5+Kb+Rv5inE3wzP4OneZvVEVEUlmHMYVnhBcnLOmySwTyB/carQvmJgtmkmsVp2HdcnVrVYfSTQZsGGSbVRHNN9Mrrtu1cOH+auMFYud40X3b69/rWm+Gy8xdtfOTe2q4zZzdsvQY9ds3AdM+vFoTq2Gg0Ia6Ct1eE8rpEpnntLnPlWdfl1Toa043tPowR2yultiNxuDQOGJzRGKTpHM66CK3TyVyE5yIRq0XFaAoPmIfKvgDv8wUiAeAD2EcgkCRSq5cFjy8kl2Qk19UqAae2Ydl2nuF5KxYRZqRhwkLdGI7pMBybTEHHhVTOq2IqnxjGV4uT6v0id7w8jDGxhr2mgC+Nw2DCSLMkik8QSTZBNukkz+qgkQsLkzM4062/PHO3h0ZuW52+cp2xx50LzmtqrOz4VD/QFZv9bnEx/CjhdV/Uv7KhrkOuowdF+v7RD7CgLQYkijpLYDNYTFAZEJmMbyGAeVUR/AVdU+f2tkSU1WIKj+1rN5atgrPkU6UWwZFwINYB5NQln9cr806ex5yED2Jxsxar1RgLSEHWaJSzQT4b3ByEYLZBFPg0EazCxRJYnnaf7Mv6aJ8vE4xKLEiatWUzitEi2U5b21tTZXnq+EiOO57TrI5Tyfxp2WmsgkhYvVQVJTuBYZv14RB2MDqeUKlDk+Cq1ujp+EToonfr61wBi8ezn1ujrxyujPxlqSRG5+o//VJjwzy7y1bSmdPy2d19D7sDWI7IYHGG545+0OKfBeJ3/yMJsCSQZMTKAJjAUoj5OYtOrITZfHHTXToVL/ViOW7AcgxQO0tLMIp4FA4B8vn9gwEoBQYCawN0A7FBLhAK0IGAB62BffAA0ABkUwhEUTa73Wg2y7yH5z0eBzeADZh3SGabZDf5kEerM44OvTNULWkTIrBzEvEisJ9szKKWcrNqLXFSJXEyzCebV0Wb6Q1zvFbJs6rvG9JV5so600BclJ5rPHu7T8SO9mFTrF50jj640UHolLwOrV647kM8xxvG3mf68RzT1Eul6PLo5ih6MQR3Gx81ohuNcLERDjCQzqYglUpofJZw03kJBdNcBVt54jkFQkq9cqvyoMIoGUEU/cGgbHfydrvT43Y7W5zgpOwhe729ZGfsiRThSGm/KDndksAqwbBdbyLlQ7KB0GlOpNYPJ5X21SrOUXIf484pi83l/GnmE1GtRj+e7KeQnWqaq15k+s2zJae4qr1n7bNXrzg3tNi5zQh3mAdkr7As9uM9Cxuzs6X1mO3EIu5FlZGji68oTr++41yQOyP15EiAgDBQ+cnVuZcvmPMwUOvlnK66X+3ZY79kzPRmqoG6vrTQkBWzyezM7PKs7kgIHpbgUcchB9rCwSEjPMVCEwDX4DTodaaUM98QloMBLhwKozBnoeQGi0FPy2ssz1hetdCWpOyWg1HZ56ayx0+9c4wbfbs8SjYUOaVWIE9i9xrGAPwt/MThLJ7G3mWXDocaMlsMAFQURGnd2jHsOyS+Yxlh9FN9E/awLFyHFt8Uie4V3ukPtQ58CO9115Mza84Xpas8Jxa37IZpN4VTB89fd84P59Kbv5EQI1uDN1+zyOqcVfnJSH1n7bKQP3mmvGfv4uTqRN2ym1cUu9o92prvNWO/1BWwXMh+d7Ooe0pnJGcsn4HEPnis5XALOlQDW5LwaPhQGDV5ITkrFZKlSE93CkKp+hRKzZlVbG4qFFknZSkmZylG2u52t4nyLCUk++U1yjPKqwqtlORMm4z1m8tgIWHhnJosJXXvJSKsd4ZODnFVgWE8+TmRTa5AOyY9//8vSVjWmcl0dWXIBpGZrlJtpnPxvy1b9Ef1rzo7K9vIk9pSFxz6d6UN1KExF7OcWU3Nof5R2m2aDbNngbcbTN2QaISlCTBEoTOX78h35nuK7fY2aGsrNDXJHXm+oyPf1Cbta3+g/Zl2ur29o0dIQjIel2N9fCzWl0w39MyYqcT6YjNjlE8QZJbmWZb2yQ001dczr5CP2aysUeDj+B0dHfM6UMeaPJCLVnotC2yMyr5NlkPy3DvlY2XuGGSHjufIQgH31hCmTqQkRaqEaiJwFrmdtmGG5FiRm7iO4T03lCNr7RNXVPACJIeolUdm+LQidfxp7eCMTNLHuI6ECS0lGk9rLBGPjb9qdsXGb2zIAoP51/Jr20qVy6+2ya7ame5sd5/gXVR/G3SfY3c5G9NX/+7u91F5XahRzH5px4bWys/Q215r1hLrqnQ82H+8lKtbWIGGy3vXbnGep3hN3mIuLHX01GTiC2vOkBEdT2X3XNo//e4nA/FwbNZZSzK+8p0/1M+wthkrj163rOOhm3I9woyv374A6/XmsffpN3GM9lFXlZL7WWhm4UUarBajjbJzZDXMqTfq1bTuNPI4w3tYD+8hgTrAsDyDmSvDe7wk9PqcdolkbBZjPRx3h/KTgy72iJ2kvlddzTqmvSByz3MjKigf1PJz9UC+iVqSVil/0zy92zujwrXN0J1vhItM8wW7IQfLZ5SM9GCULfnWjq5GP86LvdEoSPzA6Cj85MxIDROltPnpbCQHQbC0JBmHXeJ+EX3XAyNm2G2CnUZo1UONHgJ6MOnhMAtLWdCxsEx3tw6JOmBDRkvPEqP6mMZ5SuZCEAopelEvxxQ+piRYhiXCSMcS2JwTwMTEoF2SJSRJIme3OEI4RzndJotJFkidwiIYDQby/lqMgUSBEkAYEEGs5i4lJIkGSQq61d4pR5CNsXrBZMTCHM4fH853HT9d5DtezWUj1Tqr+FmRqimMO3lyZHJ1VfstyX7kRuAvrLNi+WsqSGiLFVgF1e6FyQrR2QzTit62yvTW6ZWFxTm6dQZYZ5jt5Yz10K/Yuw1wpbHXHTC1gNAz3YBVpOsIrBxdiu4YPRf9uN4xF2E9KeLiShbpPHVWlsEvLVxq9A/w2PpUVB9Va67/gwP8NKw3gSqVIqIVrBjAyxYrb7FYKYPRa/HwbsqquD2sBRSjSV1FKJJvsn3hCM5b1YmTgrIR8tW9TfXhRohW91huDtPTRq/eeF3+nGJGFleMrkc3vrhZmpuOisIcdBO94tPf6G355JyPXHSYMSXDPSe0deW3sb/48Lgk0gGsJ7ccekLIQ9hDwPkyfa36nqGSDcZ0oJMtZslPeATpaPUGeGQPyIFsgHYH3AEbeBSJNVtsRL8nSdGnqK1/5HEUa8FBDaeTE+WRlpy6hI45d0tDfQvoYaIhvHm8JNmsTQljNJ++ckv/2su2337HBs+ywS09nSNW6Dmypi4neZfRg0LlLv3FA3tWLtrunz93xoanU9AejS/4T9JHgLlsEfPrGuqCkk/yZrzI7AVJzIjILgKjk7Hb6812UjN4gbKnsfkT9C67n4lAhPF5X8XKIXeoZ3W0zus1BpWk3qi4zNVTGLIny2+WuZPH3iwTzH6MO3H8FHdM443VuErIoR0Usn0l4eAq/w0l1P2OmGZ1X8toRKXnIbo4uPKKQOXnFvbO9Qtaiz2Ivm/VlsqbNBpcfKMEMbPuDny5pQfQV1dthkb06+3zOy0bTO9dcM780ln54MPnLOq0bTC9f772EuvppbHf0p/geTdQ7aVg3OCjA5EMFQnY+EDc5zFYZL1HsdQ7LKlqwQgn+VNdzqKT1ENOYAhw/Ji25VDMM14Oqt7hgRNCULM5nACq/Vis3lPl8vgC/b/685dvXFUId20tDJwz0lhX77X56+qm16y+hKbf/MbGSx9ufjRSG+6oC8ViuXTHV1cVagrh9esihavre/O1iwryyuevf+LE+qX3Pd26s621NpqpbRpfv12h1ns2lloRJQOARI5NxlzBjCmYwPOY/V8swAxhmbBJoAUHF8K0gaztgFHxs+P8oUq5Ro9Oakn4zEp0dZVtKmWYutZJr5iu6JuVxVc+HrzZVuk1l2OCfJVvi4ke/CAlzPJyo4c2+3roWIypl86Fl84Q27T9kEhf6o/oG3E+uqnkP+KBJzyw3wOb3XDYAI8bYL8BOLvd7VKXxOpMBt5kMljVHQG1jlXWwLMGA41Yt8Gjd3GSyYoz0hc0oebV9tNJlIgjnZOTOMBEfIyNz2rycq7WcIp+ZKzs1ZJR5TGcjCrvq3kK/ozzVFTLRYiupNVcpKYp9NBoBqep8TWlJVhXMeqR0pkmuzlrRp9Z1rsU5w6tPJGIKUpY5LwhL/J6XW4M28N8MLwxDM3hGeFlYTrs9w1gZh30S+Q4sPE1urAiUS6ngjOL1l8w+hp3aioTGp4o20xdqMvly1NW6QgZOr0ANFHBCY/zxKbTBGiJeZbs9O3zrTFXbjXOjHjEI5WtL7jXmyvXmnuDPv5h+zaSsiEhLq/4lvub6Wg0HViELh29fWaoHUssIPSiRM49DUVJX0m1luVkdZzKg27HMltOX0F1QbH00lMt32pBu1r2t6DHZGiw18v12fqr65n6+kxubR5yeaDyXD6Up/P5RvwxOp3c2s63trfbW6G11WTnOJNHSNdm3BmjAUdRU6PJJLszOIpnLspAxq3EwBODWCIhB4J8IBAMh4PBQMDpuNYN293Q7YaQu96N3I15KZeIpSP4DYKSbm3valZ0NGVQ7Gk5nU3T6bQzUy/lKKkrLEVyLM7rJrvEjfvX8VNvneK0ksYoDv2k3Ky2ApFdh7nqWqq6Dk70Ml4wIm3gOyeWwnVah+94K4NjgrzunNQgU1abtcYZLVT3uAtX75PUV/t4tU5+4rmNufG9J8ahmA30tLYdXlOeWZ71B8VkzfLKX5rMda60sbLFOC8WFho3zOiPOjsOYg7bvta8xQh3GeZP86y7uygq0VjbV+jVEAyvuH3abd+KuxvNDESjsjTvoL6pfXV+W9GXD15Tt2JWsq0PemP+PkWB3OzKQeOaxCUXNPRjX/nW2F/p/8W+kqKuKSWxj5jMZkbPORmnXuacPOd0Wm0WsBiwp9SmahKxhNvlD6kBwk8lBhIoEQmKZs0rzCbsETVS1SVOjWrlkS6yTXUZc2AS3HEgwD5wlKxUn+7/qK5Wf9YNVMMPszjcjHM6dQdoclcqRq3/a54pe8TbxHXmyp2m2QFr4OXK2+KiZecuKg6k/S2cwR2ZvWzxmdgfFBTzLahYFwXy2B+YpGs1unBP5W+VP97RnvfXzK25AGTgW5p1Cqm/rUNFuku3gwpSYeqBksnpcLixRESf7zD9Rokgdb0eY033Yfr7pSaLTBr2Q7LFYAzLetmAvwUZyWq7PtL7LHo3Q5uMIVkMh2lBpJx2DlE0Oky/jhHJEIfznVr/dxYxvXWQLTyGq+36KjMaxszoX7Trw0SvflQr/UYnBU/BY8ZPuvSVIb11pkvPGt9dmJ7G/o++Kedqgd+7O3VGYfH7x9CAIDS5pm/a3uarQ4KA8q656K7RM5oNgjWCzqq8SlVlgtHWJqqb6gVzqRC5NgxUmJQ91oa3h3XhsMNJAUI4b9Q7S84B57PYcpz+xkKhpbtUKra2tbS0tRF5eXpI6/60nkxNqrcn2TPeuk8E25rs4ZPJnp5kLp/PxOwKKMmWTLoxl0+mYorW9Of1B1Ppab0hbwlH6V5nJOLs9TIYDWFxvtBW6jHikXYdw+S061i1fb/MEbkWCRoi7X/4B5a4Ci6Gy/9WH7/aCzOpfYkU8nL4fw4/qv2B/0Yb/7j7k11XJqtIWxshzfw6yHl1c+RVS8pts6NZwbfUa5Zd04sLzI0zf3CG2D/6OJv3Rdx1/1iWsRun6/+HzdXxeXiizmMLGG+q3P873abX/J6SZKl8yyP1VH6aEhO8pfJe3B49/BuPU5xx39aWgINLIY+HSTlLyFX0uAw6T7Iym9R3dmNbvxzrNYiRaYH6U6n01TzcnIcz8lvzl+fpmXn4fh7uyT+eP5Kni2n4aRpeDsETIfgJ+zv2ryzdR8NHABEELgQMAhRl5JfpN7AaGKxQyy9I3bFOiWaj2SzRcDdZBHEQhssf4kHkkzyqroiQ9RCEHcmBlHjdNbUwWAuh2lLt2lq6trYhGua9firb4LCYVL/RNIwftFbN/LGcelsGuUl08HTZcaemuPLocdLiPzio3mBLtscZVE8KGsSQWMOM443G1fz6mS5ysr426enlP923rWF6/dmVE4Y6p2iyem93KYZmI0Tu65Au+Yoztiokbu6ev/AVu7y5M3Fm7yzmpQfzjZfeOF22mTxgMDnci+H9khgxIsazLJW6nuwdk8pVTn4VVb5iaG6r6uNqrI8YVU+1QbrU/NVWuLkVtrZe3opWtsLMVvh+K9zTSu68oA9n4fEsvJSAJxPwvyz8hoXjLOmOFIGKEnnH43ehA+hFRO9E2vruMgR9CKN2YJEHxRH9E6yyGHNY1VUDNDQ0plNNqaYmcmGuQ+QdTpdHEB3iIcyfxaSIloobxYtFulmcISLR4eaJwhrzrnQm5kFDLrjWBSFXybXWtd3FuFwtqaQoyVRTyz9RG3bM6o0Aw1r+JWr5wtsA1Ns0ikVVa/jr+KhKvbVUSy5oj4NAbgqYotDP3RqgLtN/oV6vtj6yYapiZ2+zntd+Wrn7xC/QLl1JNa+brNyPU9+f0G7ttW3f/pyC1ViKdczYsY7Jvo4HStmXa2Blzb01T9TQs2pga/LyJNohwVYJZkvwhPSShO6TYKEXGmmIoz6EKKydQxwmvIFQJEI0lbVyvNXKYXVwTRwIXIJDpCn9Yo4eb0s36K2hIMd7qEjCamCnKuMLPEcTOHGXcdGq3vJZT0mDKlPsKuOd+Rr5Yuwr1j206MrKY4aM02vmhFu5uTYD0LvnbG7JXl35e03qWV50yUc3fY0JPHDRdXmfh9xDKM6H95uVBo83euaCReBBow9M5zwGdv4OgkmJT3wDy6tAHSqFC/l8NqasjWJ4w5GUg4mXYxuGJdx4GzmRSak2y9dmD2WhJQtCNpFFS7Mbsxdn6US2OTsjS2cT8draRExLKmJILInbxWtERiGd5Apt9MkxLKTns3ktoaiSqnaST2SS04Ib/MyiLNkEnmQJki2O5caz9P/RQS54tB5y/WekS38j72HmBDduKs+dN8/vWSSak3xxXr/ZbqqZeeG+Zs+80b2GOofXZBP3OeZb9bpNwz5+WsBc+Xa2r/KzuK+eM1Q+jLs5i2HRxl+rQnYvgj+1hhvUWvM+LNN/YJk2UPtLfB8DzQxZvdVhnmfwJ5I6g0FNyb4k7/Ml9ych6avPZiPhcIhzyCFfpD5Sn0z4u+Q1Mgr5S37EyX6/zNGepA4aKMzrrfYpVjbRhq9Jj2yqrh2pkCe710z0xU1ZmVUdWlsWGl+bzbOqqCZWzFzaBddEuYn+B2uZjynEXg8ChzXDjO5t9NBN2XNnpmxR19z5Aws84lKPVRJnz121abOyMmG0Cl26TZ6GUFvFM8/vMBnA8+uzUzEDPw1sbfMgMVN0Q485MI0LDhOZvYPiDKO7jMpSb5RmHlDgbgXUu+vvFh4V0Es2KNpm2VDaBof/P97eAz7O6sobfs59pvfylOm9F81oRpqmNlaX3G1ZsmyPG7ZlmSqIG6EXG9MTwMbUTYJtShISY1yAbJyEULKYePMjQHiBzb67lGzWm91sAmQ3Hn/3Ps+MNDKk7Pt+3ydjNCONbc2555z7/5+qgj1K+LISxpWTSvSKEp5TQtQz5EE5HaSammIsx1l4XkLStxLB+ypjESYWi8QiGvLM74vEJKEmNdgBgbhPbCF+NU/xIRdn1lORkEwhiBfffF0vnhRlWnmvgoEOSZScMWZn59lEKddTtILKir9rAUk9zHQQCSZcV8+ZrLcwTwOrpEQim29X8e17Nv52JAzFN8YG7DqHle/gZeXC3Oe3rS52bc2NtGnXG2T0zyyQMCw81fadxfNfh7xTHTlHZYyD0cDTtz21c+6I82dNfMZCZo9iPTyH9bALWsv+CR4ULPAKSGLzdHicIME0wmltSqUsPP4BrNaWFiKgdjF/GQkXwogLkwGLo+FN4W1hOh8ewFTE7Qp06TvdnalOurOzSBLkRNIsly8UlTIZ+QuWFBmmWGQixUIRcUWQF6GoX6BbrUN6nVvXpaN1TEAGxc6ucCKVy3NkKCG6jocpHjx8mV/L0zzvaEk1dVEBt9Xh1Ck1jF4nIvoMvtJOk/93na7fc1MkcYW/TL4KqXdfJPW5xGkYZpLqjSUJYlB52rXMYqHTidNK3UZISD/0Obo0u2V0BtnUiuPFGQ61r9Dn5BHOpTWzd5lWyas/UiaxQ9HzQ9Xdw8aV0uoPBAdj5O42uk0JOcyRhTgHfm0b7GgzuoxJGTYeUGnN9sEq02lNyjjBzXCL/vCHoqv+zDof/rXk9ajJU5WGcfa/+mrJ61XJODHvin07OoTP30ntKVvCUnA6HDylB/yh0WvdWqTVSuRycmbNDImtPcvDXv4gj1p4iPLA8SDn4RYeRvlN/DaezvMDPOL1OkaOj0RLWIEEeAdx4sKZiEcgyLZ2rzUEZjKpulQrokzpafI+W4bokCzANnnuMLvNGVn1u4q02a5h2DtMbmNSLsiDvbTKdrMuNcYWRAJG5yD8ustJJIDf7+MoRF+O36+P2l0OvGJ724Y+VH6iRB8pPlWgZUIbB1ZjGmFX66ol7IlHcNkZl8u+2QX3u2CXC8ZcE67tLtpl53Rmu91rkYORYKxnXV7sxevv9jVT8RRpWK71uVSmdp/PHQXsNF12XE++N3S71ENO9OXyAbvRstnpWv6tYiQV93b4Y53ZvHsbsxq/ZR5Iqn3/xtZHbK6cN1swx2Xe1uKl8HCfvlnG4/d8I8Y7Afye89BbbpnMwC8y8JMM7CedqHBhBo4kYa8MxmSwWwqRcNhvsVpZlVqtyLtzkMtlSfoHM0emOcs0yxTN2axE69aARmOUKQRjtpuNjNkoM5PKcDKDMBqLMebmdIplRdax2O9h/H7PIT9E/AX/Zj/N++GYH7b6YdS/yY/C/rx/wE/77TbPqARaJBCWACcBJAEJ5PJRf7jZbEnFopTHzlqsGORpNVbB1gUzN9T0CntewfJPZsQ8T03J/rQJC7+E0Edj0qje+jKTRKr/Fg5LHMo/VXPaZhfU2mBCs/tgZuBZ3drFZhhJQDZU4tb84dXsvIK8ekA2V+18ci6zQVX9W2zlNmz1dxnnauTQLAswHq2cxU5kVLBwTdg4+L3qK4uaOU6RNrmSQFd/28OI9q3R8wuxfXsyxLoNdlP/378zx+0UjBuoG7BvT+JzD1A3lG1HWTjEQgi7dxaeYcBkNnMBrKyc1UoOqUmhZhTYVgwGdUENt6iPq9Em9TY1yqtJ8SGtppGCM6sNJspKuRQ01NDFe69lZxv1bBCbPTUjuimYJR2S3PHWqk5qCIy4TTq56OwBZdpg1RCHuECOEcFcybhLbbkD/2D+hXt6rH497fmIA7na6BiE33Q60sBxKePSqjXP6bTKfnunXfRrN6Gi1I7fexz2l3cXYzAQHYseitLyKByOwDci8NUI3BSBKyKwIQKtEQhFQBKB30dgdwTongigbASYSCCCqAgUAzAoROg3MURyWxnwM0sxXWaAYuBwFO6LHoiilmhvFM3jIBwKBezrHFMOtMgBzY45DuQhXMHCRqIRImgVJkEcx2ITYYhVGaMxJhqNRS1G0vFCyWiavChCTMpsNBu112rgCxpfNF1GMBo5i4X8Fc2+AOMLbA3AaGBTAOUDAwEUcDnTPvAFuFCEpswxyuey2B2aKMtoZMSAGu5K0t0i2BDGMvjKnI6YN4bMp5thZ052dleLYTrtXXuhgHWEQxctRmAylTWkg2yq/oEfQf3ibKtH0Wb1vWQbGl+yUnuXNurep12ul1WflBkStkBoVzVkmfdV0xp59XcyY8nOsN/1DMl+Mhd+8ZJ0sURqmDz7x4S9lcMueje8fXYL2ltVdloT2Gpc/ABa45VxZ6fQXYKu3Ipx5TLC+SFZvrzggpALHnMecaJdzr1O1OuEnBNYJ8iccJPzn52/c9IbnVvJ10ecKOsE3hl2opASdir3K9EWJaxUwrAS2jDiVIJNCWolFBVDChRSgEJhUaDPFPCSAoTwWsCDXaZCJnhXs8fFeDyuiOdxz3EP7XEpnS4n0QRWpWRUKqWLd9jtVn2Z8CyVRkP+hJO3MrzVajLyMvAEglaV3RmkeJNGb3ApFQbhiN84mTXUwVAdADUmhGrZkBd31w+wcl58U4yn1x1fpb6WpH6E09jHPys3Vjs0ex2zLlNEzU6tiT3JVv/jbuMy2TlK2WSyqY3c1yIV2Wv/fYtxWC/cYkoCZM6uQ09Xpe2OGnwx2uahXAfNn70B3m13p3nhvG7G99mthDuBocwH8N0SNIQ8IRQKRXmLJR6LmqNmMxFej9PDOD17PbDbA0EPcB5MF+CQ51MP2uqBfs+oZ5OHDnvyHuSxWZ1CegWl04mZLqdE7fovJwxMImFoTQCXCCWQPAEfJyChbbRKpNEYnBJImNLNQY8/GgpSTlvczFvkKoNWY5l1YdWREDE84UheywhhtMzMbWX4U5C0JvvZrU7iC+pE9/M9TLI/1cQkxGUkt8qGnGbrbfwKWfVF+ZBT67jl7MdQUVR/JJ9jM7N3WlfIoEfR7zRa70K8xZAlGEvq50eqoQUcvpES5rVw+uzP5Er82MH0wz+MJOKI4+gQh1+BYgmtAnEk5kK4m0y6gzJQfuq/yt8a9t3qQ0UfHPfBCu+T3ue89FwvvOP9Fy/6pgeGPFDywCseeNP5oRO9jA3Q2m/dZaWPWSFn6begN/kPedTK9XGIrOZBr5jhUz1IdawuqKN/p4Nx9aR6p5r+gxqeUJ1QoQdU8AcVRGWgktlk6L9lgEHpLho20ltpJKM5epSmP6HhPnQAPYvoEBpFJFQn+T2CfegQQp8CkIjPEQP2uCRM/qyS1VJuqXgBdp2C1Nn3a21UIqsTQ5xTwkBYwfOJn+tfBwZNF1nOGl4yXd/cCRLZw1t33nS8x/XcIy88MejfmUiPXL2lkMzH02NTm4fWSNbcWv3nwbn7eud8cPTB23pDY8Wua7sv3bV9ZVvP9pGzRNbfwhh3QLoBY/oo9d3yyNuRjyOfReibg7AtCBNBGA1CPjgQRDZvjMzdhO+54ZtueNANe9ywxfGk4zkHPe4AhQPetn9s/8xOP6h+Sv28miYRS7QddsM+oAWROA0Sk4yEm11UgH75sJZ0Wrxc1jEmrUHisVpDrJMK1UKPQpLlFKHHQo/F2fdJEpDUzde4cMOHmL3jxAoQAofz9T4BsUugsfFiwJRrH1h96RVfWTqxZ+0S+6RjXVe55Ni+9YJy7rIN3QXphsXDI5bEVfdede3Fyy96JxK8PNc5N3LtgoFKtfvA9g0XHbl6ixAPJDjpQexPHFSYernctj8E+0NPhE6E6P1BuDIIm4MwHoQHXDDumnTtdNGHHMccaLcdbkJHEPoGwC6AHwOQrgNKEIDT6VXPdB4I6EroPogwBQZh9NAv9CEIXQiI9CDIJL5AQO11Y3dOGXUK9cz9XA/XZk/NQKzZ0S5i9mdqtKlRiFN/XTsCluGDDy8ab10xh18tq74gH3QYrbssq+RQ3ti7ZOveWLHSH76zwyX55h1DQfb9hbYY9spBdhn8dKkzJeVimWU3qaovmC5qFeOqGHPRE1iOISoNLeX5mtRDKXQ2Bb9IwZ4IsN6gFx3wPOtBzzrhG0641wlX0jBJsCR8D8FD6JsIRRHYPaDyAKnoeMYHN/nu9T3mo32IZOzwZRjwMYGADzvnwK00FOlxGtFyF/kOFw7HNYu1YNCmCWWVSRNxeVzkrX0Cbz3Gw3IeivwQj8JfyFgTTT6puHe9TEtoWhOP8jYHxejlGm2AQlrRg5+qEY56FD3beDCfj0QKTvkMSX68KBZekFuWRHqn6/Ub1V9gFn5aFpZ/AfGV571CylpOYnH0TDfJhOxHNyTTA1qjriSt/lgWN1oIctaNyUH5331dlYU2ztO61+hYG7euvh4t5OB2UH2SDNh0ainHIbnK5ByAX6cdPcAdW9FV0v9moTWA1twqrZ6QXYjv2d/i83wen6eb2lvu/NgNb7vgZTscg5fhLaA/osB5vQvWui5zocUu8LjSrjKmxC6324IehacBAZwjdVd6g0GpVguGwVkYjFlNRo4zqfUEopTVLj248UstQqT3vZPvVk52fR6nNNTyi2D0C2Z4zUaR9Wqx53t4jZ0dmfM37jGHovqI3DDPrrU90XxdzmbkitKJtzO+BGc8e/oiDuPEFuty1N3v63qbYAwo4PvqYfzes6AuVy6Mw4o4FONDcXRLHFgh5PVJGN4KfxRGx1ywWQf3qeBLKjiqgkMq2KuCg0rYqrxZiZ4li60OKtFBCWwlwYVRGtkdDndWn4FMJlUPMGAwl0owqVTi/tTjKXRzCjal4GgKUhRGGQm3mGWImzlMCThSnarkrBz6hANMgzizBFKZrJ2zmn3yhCTqdtipqKbmc98jQfN6QAxS2c/xs0p2BnKcDySmxGurIcVTERBfvVFg5hY7r1lgptVWHKOclzwsG3LozcvDtqaFQ5NbFo7JaHaRcUIGy+Vjdr1pqYWWdxSWXDFQaB20ryJAMMKXqz+7KbemJd0+ZyIcNA8C2+ZMSnkehdjO6i+XGkO+RenkaO/RzyqOJikv8D2Yj0LSLnxeSVCUWzZHbomgTxiQKWFUAS0KMChAJ4eNMmiRQVgGx6Qkwhl1GdweN3K7fXJfWBCyyiJnLBZ5tBby8IejTDgcJWAwbHGSskaEmRwZtWSk6kWvwh9rKHzFf8wjFL7yFglEE0mnz21ROJwaPWsyOilepQzL5ML5nMxi8tUICuvn9NIXlbvO4MD3Tk37klnMq2F6yl+qdm04L+EVYr1rl6wtz5Wqm7nu6gTTL1kpg2ZZH2dQJKEVJiUwLG8zuVQGHdY4KJel+Jwkndbxs7eibfj3wTDbj3gevPz86hC8p9F1yPEzha60eu/pEOxeFwzLefGO+AjFaJVkDGOGOPW1cvG5GNwfg72BgwF0vxtedsBRB+y3PGFBu2JwaxDeDsAuC3xg+b0Fxd1al0IuRzq900Uhch8c07oYrculZckZqEMuyuvU2912hGHaS2VlRG9UyJFUq6qH6l/LnM6c6qpkTxEhn3k387mGNJPYCyvAtDrDqTW/8LVVNg3NsBi85YV7lMwOF25S1Q3IZGljly3JarU3T7a4rO2lkb7OIQuXGA7Huyo9c+ZPSMaqWYWUX6K7LuNNJr8VD+U3XDjRkVnad/m6QOuPl4yvu/58GX2rnHwyBjuioIzC29GPo+jTIAT9rX7E+UEhh2MSuIm+l0Ymo1ETDCh5AYGo3G6F1cIrlbyAyPwaFaPRqN7UfKj5RENrVKZ/wFhWo+cZ75AVrNMiO6JUhWvZSSIjLKnKqdOk06AiOI/GOBpxFiSrX2yI7wiOomFun7k+rS8r7Aeb6RYWJdoJtKqtONrXOcxza7DgrKW64Fqd1rVEVlho5VX0Tzdt2diJBaSDU3JZg+DmY1ntwkJ78dy5urxMMmmb0DNzM35+O5ZfjCpSPeApX7CzBzb3wIlueKAbhrrHu/d003uK8GQB9hcgUoD/zsPHefiwBd5qAWWztRnt8u71oqcsz1vQPzH/iUGaBKQSuJmG0cKmAsoX4K08/MT8jhk9YT5hRg+YxUmLLx/uVAniN8fjfqVP3VMi0xUVWZ9SWXPh4ojFJ7gTHOJUfp+r5ODs4tKQMishYxXLVldKH3aHURifx7GyWqtU5aaP5EVRf0+dPjU9YPGUUEqTbYxxzkxXNBXJKRnePftiZrq7ow44Gln81J8ftjh71GJOYCt1la/3e2Plv73cvrSnuFTNLNAtmBv3BpdV7pdPLF6rv+Ta7mX04mBbV6vTthaxJps3XV49Z+nioerD430rCguLTvrUuks2t6e3jGjbellrdF5nLxdxTm003bWsW+3Zhm/GcH+MM4eyry1det8uqznZNi9/QUbwJVtQDN0mvZNiMKe8vWzb7NvhQxjfoTyix9AE2o1omx2UdhCNgmWdDoPepXcJiNFKqmhlCq1W8bgC+hWgkFkNepPbhEzEe6jVpOJWT7k8Msl0qo8klYlZkG3cwlVaL3Sp1SidqSX4iETJOttwzQRa8zSR4jTTE4E3uu3SQ4tXrD3GZuXu09s3ruhfdAFvi8/JpZgF7U03zo/Rz649eWEv+tKg1i/lfdV1k6uWJn3hXLq3+lvvk6tqdQxY7/H7D1NZ6t1y5/0ZuDJDpjnsSuxNoLcS8FwUDrjgXhfc4IIvuWCjC/pdsN8Gt9jgShOMmyZNaNAEExT0UyB4ClOTPpLVe1VKJSJ5Zq/oZ8t2vZfR670kyJIO0aGQ97gX+r3g1cfcTsHXpo1mlRJJ9QR5HA14Q2Eyb6IrI8hr2vPOyK3yhck3UhL67pmaN2kME5IJR3X69ycccU3Qs8ih6nWjQa7mUsy6oZTJcvfFOY+9s210uLM91maKyUOGhcsXDfQMrRyT3nm2vWQyKgwFze58oDD3/Wy8uH5ibVu2eLpL45Hy1R3L7rh27ap7bhVkvhvr3OXYt1ixzq0qm44o4GbFfYoDClqt8VBlSigPeda2wwMeoyBRiUyj9kjU+JfSoefc2PKfp1+ilJROxGiV6co4shP5TLby7tkKsde6VYojJvlat7ywxbPmRYlJost/2L9dMi8372rtndcvuKCUP7B8qVs92jHSm7csL9wroXb227ROJjd3rfGOCxasWrNyU9rEFFYOrlZZu/GPugu/lyn8XiyUjxova1/Qwa26B3RP6mir6MhUGqeZIZOgkZDoMTitjFmFf7n1M+/ETUlmvRMjOWbyHvBZZsUyAsEY6j5lZoAEJ5/2Hmhq6rHxq8l7mZtvKbg7hXczdWRusGNZb44+WDmxaWzHgFXnZPLDbmMav5enmNVN0cKKATHWvwO/j7n4fWSpn5eTzzfBHRG4MAKlyIoIusoHK31Q9MHXVHCD6qsqtFUFI6oNKtSngpg5Qd6WV+O5ywuXeKHLu8aLvBLKbDCLdVTXmWVms0ZOZHFYogkJTN4R03k9HhdrMb6O4PsIvo3gUQTXoDsR6kJr0KWI1iEdcinFaCKRkIvyz5KQ6ImzIrE3CnMn3j9D5kVXDGR8VMYgLNaYms43ES7v93UIk4d9gsCEKxVrxLSyC/ohcMXpuBKam0rBQMfYoKZJ47SoUpqOSGByeUV/7dXtywCKLQsu7m9b0NnSTf8qndUq6fySjoUqjlGkk10j85WXLWqfGw9LbUuHIl6LS5DxZVjGywQZHy13PJ+Ep3SwR7dfh47IAFGX8nfxqJNfwK/mabFgguZ5g1r1tzF4NPZ0DN0ZgzWxS2PXxuhYiCIRI49QoNhEJkpp8aXgsDqejnw/8tMI/UgE7orAJZFrIqgrsiaCIo6IQ+ubEaaWUnxemMas4VSmSMRJhHnm/feI7F7KmIT8v6kmzHq9Ya2tSJQm0UtxbGt9niL5fm1SBhbisr+7cyrXdWMXk15TvmCTOqqyONUpTSHZPD7goJXOtA1A5prf29sWz9D/uE3vvHBN1nKZcv5I16SC4VTeYG5Rs9yU5bWaFrfd6SXYpBWa0FtYjnEqj7EJV756ohue7YJ9XYe60LauXV0o2gaWNthSerKEiiVozUMgD2weJHkopiGWBmXamkZPmGCv/qge3YyBlb5fP6rfppfg61um5/ToUz28pH9T/6GevkkPD8hgSLZTtkdGt8lgi/RJKRqXgjfhbHcXjECR6PaRRMbaGSS67cu4NRm23N6q0Hvd3pR3oVfi9TbpdSdKcH/p8RIqOdsJZzc3RZFY/L8wLonro+4oiuJbgOqqvFc5ZcB+HhPNWnjklOF97A3eOGU4i3+/j4HIG+TUhLbhmmc/L/g3nViolxKKi3fqBzczhyU0HUGtY0qhKJ1EtOs+5S3TBvWSgQ2dXs2crY/cNbT4QMnejvn/te2RxIqFk/NbU2v7myK5WO9y5cWh+9Y/39O2WNLc6XatKWVkZrtKadfbA6u2pCzdbncxpo6z9lKLOhwrbewqhFZPDHUNxztvqhaLnCKYXLyJdQh3w0pog634bG3Ynz5SNhySwi7pXinKSyek26W0UGStds+MCRWcjzgq9DMt/EL7Ky16SQsKLWjVwphQvdVtRdbnsGidBLB41XKJ8m4VGRtKX6+CRaq1qstUtEqlFgFKCsuNpHneP0MgCr5zBcZf+aJBoqI11GeJys+bJUozolXAVv0Cs98Q+ul2jVmp9QbYaD4aLHy9HX9I/FxL9XdzTC4Z74MDMSWnsmV1nXHPWQ/+puiTL8X+4jmMTaJgLkdf9cJzXnjCCzu893vRZoI9ACMPO/7PCC/J4SYpyCSMyWwiInEpZYxSKTPLpBJGYmaVWo1GGY1Egp4+D/J5PAIxJ4NJ3Cwj8UmEqoNrlXcp/0H5G+U5pVSpZDxu1s0KpNBDIk6cxem08BawcHaL0+VyUxyr1TCSiFJlIlVyxyK1cRM1HT7ZJbjm4muZN06KkI8IcgbtzQyYS2Xr4zIlYpd1ZmY0hzjQkXQPEI6umJ76V3PqtRICsV2OFzvr9LW+YAEw5mtxrTx6TrakLW/NKvkE72ljLyxadZbCks7K23Rc5/rpk70Pm9Q2Vi4Z4iWJKJd0rfzOUv1uxv+7gZ+jD1VGr4wNnD1c2uXUSmkxTkJdguL0g5LlVB/cWx4dyYE015dDt7TAjU2wrAlyTf1NaFcSfheDj2LwRgyejf04hh6Lwa7Y3hi6xXe/j2wo2sPBJ2bYZz5kRkdNMGaCV5KAT8jvjsc8nliMSD7r9zJ+v/egH7b7Ievv8aMP/Z/4kcIP/inSubDIu9ZLkwYG5GXNWNmYDMOQP5dmeYZl+e08bOFhkIccD8F6ndGH/Cc8muRBwVt4xLNUX19bZ6dQmiRXMXLVRyrYogKLKqJCShWo9HKQsypdWyHVEvekQv5INBrjbRlhXVKKoFZ8jzPUyT7o65wjl7CMGJR5QyS8htMnBSs6KWBYAZqeFop13xX2Vsxkx8XxnTW31aAhQgf+a/gbmcYilGmwOz1za6oynVsVsqv1DVpdQBbl1Qsrpy1UeCw0jIbztGCtAreuP5hOkjyY77LzzZa8meZtjsVD6ejKCSOfWVbw6IrjV9MAcaVP9tMF2dC6xX3a+LrlzakuVTenlxp8LvTscr8+4x75wRxW5bEN377qdriw3ey5Yt6A+1k4plK55Vyo+tvVzdf2upvuPzocnR/2/2qB3KyxxWv6BSm0E+tXHLTl4d4otEYhFIV9Yfhx+OfhD8L0sTDsCkPYBvtssM0KE1aIWkFhhVEr5PFjCzgsoLbAO5Z/sfyXhQ4GAu5QGMSqiKhJGLtzgnmVQQcZYEw6ufpvTUBY26Omp4WGF1sk7Ag7HMKrnW7G6T7qhowbfu8GhRvczogjJgymDIVNtIHhAROYGIqR2IdBqnQ6RBV4/10hSiQM1T2ZrZ2/GD6tB/hrhG9qavYMY7JC3VJPxdQCp1O1rDlxuEh0rI2zjMmpzhh+OJ+lTdkM2mncsuD785ujFuPGxE1a2/ztXZxrxcVmvzpMf8+08MjmAYnW11a9q/rv7U0erVkmfwB+kuRcL04MXwDb5xgwSAxVfwNG4U76MvKguyXzKR2+lb5RXv+k9TkrmrTutO630oPW5Vb0tvVj62dWer/lhAUpLKTNgD5gftaMtpn3mtGAecw8YabfMn9k/tRMh0x7TUdNtNzEm9AtSlIqJzQ1hNEYQhwCOYLdtWTpdXrQk8TXMdYoJscJdOMpaR26YZgmZE0bWV7t/8DUZ4MRstMYMcqhuzcsHlmydGLLgUWLN25Yf8Fw18b1Q530V9Z8uzk7ubTynQ1bIlfc/eVLtt9zNdbDy/H7XoXft4caLut22uCERRiL8LhFyF0+y2ntDoOQm1NpHXar3uV2IRdWhMMmtRhveY38nOQSPXvqRXF6WUOkZHaRnkhqBEqDVuWyI2MjN/idiUTHDcua+9srG4w7bl+6nn5o7fiyXGG1uzXGNKm8j66qtA9eaPjKasFmbqTbEIlXmag15cyQDo5rYb/2CS26VQvj2kntTi1t0Ua0SKbMKcVqxZeVbykRrwgrjilogXEepsk69JePqNW03CBcZO8J8+DEcXCz2gj8dV/iF8fBodv1k9zGZcMh04XhG0cWj2yiH0yn+7q3X1MuP7Awu7nOr66n+4WfL600RA1FA/0rwx8M6BXD2wZ0Qg8WPelrOQawFw4CuhlgVNy6x4v6cNikJKm4Z1UalUknxlPeq82Fe79BCwjTmTUYTvBl6HryYy2dwD/lppFhbLj9+MeaXCr8jFf3dJJZaO9ABh3E8vNTzdR/lJv3pJ5IockULE9BMQXb44fiqN8Ny9lbWPQsDXsRDBCNfQt9hD5F9IT4I5aNgYBTq9PJZfFY1OVUOMXE7Rwx62K3c0c4OMBBgAMpx9azL7dwsJWDfm6U28TRYS6PKbFBb7ZydofDGXLpPW4P8gjRpHhSYlZIDFpdPZr0PumKK2LWIsajRZRRq/AQD2t2eGlW7eIZofB42rk0Znq5xlZlAUnIGwKvGHCQ7occOnjhZbfmsgmtU5+SVT+UdbA65n5dSBN8Pbptoi3o3TQ83NNqaw2Wy1cHGfr7d1y/2/Vgk9ahlHIcbTH0IV1a65daXLfemkq0X7BiYOxI4rbLO7Ge3I9i8HPJGcpKfb1cfpWD5zh4ioObufs4tI2DMSIq4Lkwh2QcfMrBm9yHHMJo2AwUNYavfMRbNFiBkdUisYiFN0ajmTGazUbWjCwiGhbCTZqTalBL5EbddGi/ggV56r3TJML0ufx4ZbqEk6rbAYi5w/OiSnmzXxigAT9XVyaMBr1Vl2FWL2xnNqyUbR+3pSRDweojJQPLajr1e9qc/bCK93z1MbEeKYa+gfUvTb1VzmxO3pJE4QTI47DDAJMGGDQsN6BXDcIox+MGmqRPkZjIMDSl0ogS1I9Na5l0Wvt4Gj5NgyINaa025BeayDwWlrFYWNJWttmyw4LIQ4vd7zGYKJEWC1gmFDUpTmLEQxIerEmUSy14L2jZSVNRnBpEwsVYGpmGYQfTpckGQdPq08dnGrymKrPzIMQqRZAyO8ZfFyeZNv6NzRa9eY5pZF5GoYk9s73b1mo2WEumpUszlgJvbx1p9UV8WslQ9YGlJnZEd3PKFMjfWn2nN7XyRLfROFd7Xca79IeLGOtFPe19O5uwjL+CUuj7kgVUE/WDss3aBKomsCSPJ5Hdlkw4EkkHRaCCU6iZMzgSjCPhdGjUOqJPYstBh9j7KFPqggG3LxFmeJoMCTXqBhMQTRQT6O8S/yvx6wTNJECagITDkWeAY0IMkmKkYaQELlUHe1iG71WwNE+Lc5hONY5VygIZs3pyt0T4AhEviHSATGWqjVki8ZwUNA7AckNtnFIKWs8fmCVB3+9NVk706k3ztNdnvUt/sNRou+iO7yZh4wKeXardlTYFYvsgjG7utrWYDXybeekIlrHF0TJySVa7apLXsWXTMnwMyqYjoq7Sh7Gu9oO+bH+78HEBDZknzei4GopqsKgjaqRUQ1tHB5GZw1giPYjFkrG0o3S8hMZLkyWkKEHJmEqIoTOnjXE6bVj0zs3OHU7kFLYk24xEvVV9/bXwcVDZzyj7B/qhX690K1NKWmmk+kvBgNOTiKrMfJu+5C6hElFjtqOsS7XYeJ0UyT2KtAIpFMq6lWMvKfBbIvS6ShenJ2EJyHxqZlBibQgTVv/GnLfQ5GioAfRahyMmZtM6Lsxn4eXmaRA+/WA2RRaUXT6t7vksPfOYPnw1oiEhAOxM+PMAm8mVRWgOqAGbF8azdl0R28OQTO3DEBt0q7Kfh9iasYCAzbsVOoUIzqv3YXB+3XC754hQxxrHWG855aMOlpf93gRvmj40oR+b4IgJtpruMx0w0c8LA0YeUMAeBSxXbFbsUNBDCogpSgpkUYBSAbcroKK4WIEGFdChgIgCbMKXXZSd1WlJV9nLh5Uyoa5GzZIMiXjJEXjHUjLhnPDB4PsM4yZ8twtTy947NZN+aij/rY/FIUgECZkRrPJCp1muFikWQnPo7t7oOvWVnK5J7zfYpN82qw0qiXKRarHKV2ixByWGOZNdU9pr4KrVLikbbErMWRt+dLnuEkMuoG3im5MCvppEUfQJlkuKGihbAgorbffEKY9dZ7YHrKxCMw3+jrGaJoMmItHUqn0M7500YBhYG4fzfsM4HDhvHM7503DOH4aDfivpbe3Iu5lQtzM9Z3u7U6c0OBxRS3EAoas237zePWF2MAGHmeNctiC6P++2upn2DrN7Xp/LlnGbchcu2nTdpasnvEu9QRtrt3nEXDqNcc9L0jspC5UFV3nquQycCMCBDNybgQMB6A2MBDYE7g1IWgMQDoAswAXQkQDcFzgQQLsDsCmwLYC2+mGFAwYdsN0MG80gN4vEHvbL4HYZvCr7hexXMvrLUtgihXEpnIBXAaWtSBIJJRIuMZJrFVvNQyGXWulxu1QulVASkSFNsYZjBsgZwKDRoqZ0zODyRMoRFIn47Cwllt36tCr1oHK5cjP2CWJVRHbq9Qy26akuYQ9QsSg2l5Otnbsb08/Eus8IjeUpcjriIMJ6tmhGweqotx79FXYPE+Brng7x1pIpdC0GHK4fJ4FJL/1wx5M7F3UWW1Ym7Ud8bLQtN3c4lVm+eDzJZ66IzltWzrf72LDX628LByW/fbivtOPK51r/ftXcVWjTFek1kWAkHl57Vdfj1Wv6Lt9QqcTkNovRM9wv8uTrME/uwDrppSbLbQf0z+rRk5rnNOgDGo7SL9Fv0jSpPj2G6C4XMT6r0bCL3ksfpGnaKlMg/NSj05vdZmTGavuMVSERJ1qcyhLWclK45TEzLVawzmL7m6pRAGBECjo9yVuY4y2kd2vmhjp+0zPk3SMJmPiMldOtWCGX0PuY9haJ9qHq76o/Sff8YL71N622ZfJHH69scxSPrDMv5suCLt6IMdAjWBc9VII6Xp6YjO+Mo+VxUMXhszhcGYfhGFhikVghRh8Jwt7gwSC6KQibgtuCaCwInwQBa2Y+MBaYCOwOSHZysIOFJxnYz8AuHfC6sA59qoa9qoMq9IkKeL/XrlCENRJK4DzXecFLyr2PhmX4AvLzxBlFKUOtQFeYe4LZ5lliusXUKWHgeaWGnyuV6fK7WvkCMWpx9OF0Aapo1IJScHRLeCZp9UjKycdTc1fvXrfpxqUrv7R2vyY+957mdPsttiMDrrE1vUVpayLQM9S0ZNsdu7Zds2HkjtXz3ebm0Y5rWFt1ZanJ/8y8wam7dmLZXQ1Z9DLWBVJ/+l55XBmyhvaESAmq9CfCWOeXsQH78360y1+vWs974ICZ2JbcQBrO6bf0H+k/1dNPqWFQvVy9WU3vUB1Xob9VwGcKeFkCh2g4gkSeo3FKAn6flMw145RCItyk1ckZTsZxUpnPbddp7Rw3XRNyNMBIZFJ5jbUQd0gYS8pw+pTQgX0qmyJDUsDyOnb2hvcur00PAItA6+q1Y1OzuYoe/GKaKl+req4bY52kENN7ubLuwf6OoWOLl98oW97esm6xQ+eOB6I7l7Ymg0r3vO0DHfTBhy+8RPbpZ/DDWy68QsLqdk1t2iMBTcUz1237+uZx82RVceWkOM/uM8ijb2L5xqg3y+njEbglfH8YLed38I/z9IT5mBl9aoJbjPCBFl6WvSVDE1IisFiYLIWio0RGNqAZoCk4qQHN36i/o0ZqmjGZOYvJIvQZuIXCRpZzuyyRsIWXcNFoDNEm2oy5Zczt8BNoo+VYM6NRUjqDDunE8vF3K6dee0MoJ33tjZMZcrEYs+T/pGXwzczuuAF+sFtyteENzGPee7/yXqXha9gFiiV6onQxGAHh7pxeR1hzc+JGBH/N1/EEuH+TiZ6jaIPZpHcXpJxq2aBdon06tyPrPaux6x3tclZicSa6GankmmCLZLElX30iv/oKztx9853sU78fa09C5e0I39scSt3kufvJzGJi+6pzcyCAKpQcI4+LTlAU6aiWSEwKn88qjpZJiBONeR4Dkk9M6LgJTHrWxFssVhkSeZ3ipO+0D/nsLr2GSomMLlURe9TFAPxMBL6BBkMtVUHXruEZ2jsNyCBAEhYtQu5idj4DefE3zl7cGfe0cC2gEbMZ1ZViNkPQm/99bhE8D5diH/2TcucLLnjcBc85oYDvSQ2vyWvGNJIeTERVdlVcRZOhKocp+BsKvkLBZdR1WCwymd2g1znsRrtRqAUYIPFLZhcDZsbPIAkDHzC/Z9BR5iXmTYbezuxmDjG0ArONk6bTJmQweUzIJFmkAIXDY+cZq80mWqWR7FIX5+AQMPze1IuQqkxNdztOhwxECHyqFksQ1aVe7SN6OTG/1hh9FEPK8Dyrt3kkSG+Jp9uxezCYV13KRJVB6U9HJ0ebXXGYEwzZA0y2uDbSHGiaB1t7rA4Z56u++8xgVJDbr851IzmWW5r6p3KHJQnKJHwxKyaRpL9IjW3T1Fie5tPofH7c9Jf48WxqjLVrhhen/hIv/kvEWKgV/B9zY/lfw41h3V/Ljc/9EcsbYXn7qKfKlS/E/XuU0Aj9r1TAJCEAMBv836GAq/5q/K9twP+sjCKV2X8O+M/qTvirwT/6s+Afwn8J/KNzl1eHUCs6IGDkSHn7/wFG/pKftI39D2Dy4P8IKee+GCmnMVamBaw8A5UJUN6hpIeUoJRjgU/VsHLq/wwrN4Ll/zfQcuv/AC0j5V+PluHcL6v98LDgh9eXu/4vsDLByRQGLadS/1cgGR7+YpAMgT8LktG5V6v9SIHfR4DKwUXlt1a0wH+3wK9a4JWWt1vQC1n4VhYeyoI6++XsbVn6v7LwcRZ+IQwA25mFzVl4IQNPZuChDNyRgasycCQG34jBvTG4IHZF7MYYnYv1x0ZjdDAGX41+PXo4Sn8pelMUSaPwSRR+HP159IMo/Y0oHBG6n/cK3c9bI7DSe6EXtXvneVHcCw4vvO2FV73wghce9MIdXrB7VnrQrzzwoAf2eOACDSzTQIsGWE1Qg3rVcEIOT8rBT0MfghyCsSyYTWLl2NrgZUEUTDpVQhg9kFTIwnq/24/8pu/oQFfmoZkHMtfDw9N8s17mliHsQiqn3iXNHVMv4kck5Xb2TXwylTNvCH4EpnNq9ZRaZVY0YWrWx0wgnXwKcrXKHrGzhvzyh8I+cbh5OFSDn7laH940b8eXmMFTWXf5w4z6Asfqpf6MxGLsSqcGgm0eG0KO2NIL9hwdReMr5rW5tMBYE2NzC279DzP5yxcveyqbfdwmR2CyDjkkABrTsr6hheu+uuKiuy/fsGAyFU0H4pMLan1T596tDqMQ1guM/4EqbyP4f7LGAGQiA5gIfDEJuIWt8QCWUAH4yPCpAR3Tv6x/q5ELRNXQQAci8oIc3S8ntGBXnRlsgz9BDvwmLTmvL+YHNW6APZFADFJfSAymvogZTFVmqNc0SRBz4VPBv5YihP4iRfjeX8UQ4FylugAZsfxj1Ov/n/CDxF/gB7OogTDuX+AFqf9feYHxf8ALYPNfxQvaz30sfYbeQ5WpYciUfzxkhecs8LgFFligxMM3VM+o0M5+KPVDtB9s/VDsm+xD2ywwYsHwC/wW4C0wqtyrRHoDVTLM8cxBc+YoZG2lgdLAgJsrMhxfKHLFo0XYVzxURHSRSyeTbp+b8fnckXDYp/A9jhmFxA1uljPoN/GQ5gEJs4R4biAg0+Nf6p5AW4e8VJRFHgnDXWG4JgyXhqEzvCC8OkyTQvxUmA77gsmYPJ1129XqsEkY+S0Ug7+XeV10Mpmuk13Z6f3WGTLkQCjmxRCzMiv2jL8hxp7ro/UgmxUmJDYU6NfRUgNAqtUA56argKdzpLNaLOr1XJ3QBdnGrJ88kM9Jn+kefXLqJ/JrVoxVWjazZ9664THTVzZcsf78ZRjLb7/44gx3v+W+ry8p9N+16bYrVkYgeXUH+mxk7vrOKJ/xrrgq61zk/PWBG7p7PqhsIYs4oHV6EUf1e7u8sSO3vf3teQsn3KG5q/ftfNj/4DwxVpk79zH9A+mdVIrqpD4oJ3fnD+UR2wTjceBd2127XfQeA2EGWwwwboCYARQGiwGN0dBLQ5qMYl9FlfU6Hef3+ZyFPEnRFp3FolvOMaxCzsntdu5+7hUO7eQgwgEnjypUunCPx8V6VD3+/zDCaeMvjcjo8dhbwrGE3MrZ00+TqRxOqtgWkEvJCh0yL7u2hZusPcEX0UmyBc5w9kWxx0IoM00JM2EttQzjNCEQaKrhzfN2UZLjk2Cbg9r+NZNgajWCGhQgVFYMI9OzO8FpYZce/YPKyuq/7N73KNgX+KMWtdGjOBL10XrtCBuHFYsH3IO8G61PpfzJ4UN7t/bOORCMDV+yfIH3hg3z/td1fejKr3/t4cNT9OvZgHEEaC0oMrqiPFSo/nP0tsfLbmP17LcXDN+2IN81vvDyamcebPfjMwqf+1jyAT6jOdQiSJd37V8Ity6EzQshPwB7Ow52oAeaYGfTnib0TAAOBcDiBaUXhj2YFh93oc08HJQflSMht969iG1NJhKthoQetHonWbGhoPRzYM6c9pZsKIjRVCsrl3W0KxTt7e5WlmltZUul1lda4WArKFojrahVbIuh2SVD5PDDzo5sF5XqiXT1yEKRhCQS8RdaS+mnyQ6WdqovEPTLDfifUB+nmw6zpvnkE28VTpWsR8mksvhR7XgxVH6XHOkZw1lxEO0ZkiSqNMQXdjcMnJ5uT6gtkhLGuYmNYpXzPmopgc91KqDZnQqzlCE/SxugZdamUsk/keMNxN9x2LQm3yLf165c4Ar/5uiK1qbN6+++atMFAwMLA9N6odCCpo9vheVL+12DfNU50H7Pzdut7sKV998teQMfuOEsu9bl0FrWsr9cVVpzVfWukcE1jz316AXL1vyxRdQQWi4J21vkwWL1nyK3nf1dx+Jf/+xr7fHsf34oxNCqD1b76R9j3VhM/bJ8zfFBiHWWOpG6EyI5UOasOTRqgbwFQkbgjdDf1zfEsawT00ONnJJINK25nt6hliGtwehwapyaoRZni8Y91MIM4S+2dBjaob29JRmItmD6o3QuoFocOVuhx9hjZrvM7bYes9kQTjk9+qF+ba/hBq2w9Mtwkgzvx4Z69kXDu+QgBQfcJa6WF6qyhCNr2G++e3qzaO1IhReJBzq7c1KMKtUzflm5v9FWkRw1jOlqyAGaZ52s2Z/P5KdpE/3jJf221J61tqF7TF8dGXbVTDcQ7+l5+tdtcXerv8wa/BvmBr3GUt+Qb/pUkaz727obUvZEe+s9X+9oLkmZpR36jMz9euFMd/W7cWLJhnPUndXbArawL1ngzDo5e1HrxtZfgjZVs3saqO6CZ/zK8mGXj9Sfq/GdvA/fyQupVdQk/Kx87sH1cOt6+PJ6GF8PVy6DB0bglhFYMQKSfujvAGkH9BUgV4BgASJhiLhhuwPsDtJVdcwLG0teOjhp7xulVzjdE5snXZOO3p5uZ7fT6XZNMi7X5L5J2DQJk658LhdOpZtDzcVAsBAsFNzNIaa5OfRsM4w2Q3MoaUyA0OxsCEHIRc1fCJ0LQb8QFi4c1mm1Mot1+fgKfoVUMm/usGxYJnPzKxh+xZ4VwK8Ir0CKFbBiEX83vtZdsgluAi0f7eud2FgqKuZhjxGe12Ozb7FfaaetdrdXEk5IwmHX5JrmzhVLmocHOluay7acM58vdHfKgyGnS6Vbp50SJggoebLegyxWw7i26+Tpk0IG+owQcxM21IiOhC9WBE+CP9eLQxvI9xcOrscMxyCENysNtYO13r3p7srsed+a/ptAwIPk35tZAP95PySf8UJy0n0TIp5IAH9mIWdJ+811bcUvEkBEkObFgjASreJNYtQK/x1h0QwEkJgL1stQyVPpXkhk1+pqu5ncbeXlIX8qar7kmcHyvssOXmoz2yr33uBMc0odVuakhCa7mWB8nTsVFJYzpdh/e27S1OEc5P8uFEtduO6eywJuRFftIW+wbY3StOorFgcqbxoea75GL6yPynT2Naf9Tff0qnx3vwt3ejRN8VL1F/BS2jQA9EMGTZFsjvoOvTD9RjmTXPqEBB69vq389m0Pt8bXf92mvvYivZlttYSu11g19qXrxD2PGJO8jW2hC+PTS8q/3DoASwegdwB29sE7vfBqL2zMwkceeJaHZ/ENOAAHSO0x9DfztE3QS2ph17ku1NkFqS7Qdbm6UFdXkWEHh4bNw1JJG4aVMgxRhs3MMP4CZfaYkXleUzLpCIbC9rDVkk7ZUjab2x5m7Pbw8TCEw/nwGMabdoxx7Af7oW2wvzktDXZY+Ahf4GmWd9ASVw8V7PBJejo6lMPdza2xcNL5/Sb4dhPc1fRoE2pqShVb5Ta7SjdHC2kteLVAaQ2iOpsN0+pMKlm6RH3GD4lKC9oseFKyhrliFNVZHA5baShDa1RQosOzZ+vN1nXyz4gelvxt52vr+Voq3pVYN0k4uu5JazFUPcxWTm62VtJvQaJlrZu1aowtZfff7Fjs84z/dL4vs/dGs0xUvsN6T4fRGpLBik3+25ZsWNnS5cwxikH+laQjvH5q/FCSExTtokGjVxsdM3+wNLXtMnPu5ksPwI9ool0IMpfY8hJZoLP6NcXLg8t7Wto3PEffdihpaX+cjxGEi6r/VR2mX8G6VMK6ZC93HumDfb3HetFj3TDWAg+EYUf4ljCaDEMhvDyM4mGwhUEZBk6X0yFsoWEt3IzuQ2iUFCdCG8E8g9S8bCaTtFitJo1abUrE3a6kSy7D/rW1xdRiMuGn2MOSVR6bksAkQZqEpCsUbLIBWTaKbK50MuPMZlu6jtN3lL2tebnLbnIbvD3yuFITUYYMPUqlxGJ32nS9/QFhOzyBwGdPGmdfqcYi/rro+CD1WkVIyZDzm12bWOs6ngbDtf055y9nr6NiUq3YcKXOKlycuUXd9Rby1qD88wAZv5Z+5fALH46P5ud5a/dpqAmaHXOV1ahqtcfuGfJO36Oad/guZwuM9b34rQs68k/ZvZ1XXr4yOtY5edHpTg+67ddv/WPmh0lym5rk0qRBGQxKHPxE7QaVof9cxBfl4eyHHy4c3NidzO3beWf158Mfff8CIdfxbXypduBzL1D/Ut62q3VvK+prhVBrrhVhNBbK9GdQ0TXkQhZXxIWULshp+7WoOZ2Om02mjM7xXSFjRMlkGUJp4k67zZrNODIOh9sZZ5zO+PI45OL9cRR3khorq4v39ESzOszSw4Yg32MwOPUSkByHR8usIpjPNMXTzr9thqfJKPmM3OFUUcTMU6KNnz77r5VpvMQLh/s5ExdtfMaGT5H2uS9ESLNySI1n2Wi/M5252IBNQm9Rh8+aaJVLLEa9NTe+rsteO7lYxuTy7N/UWz+ytC/s6WULchi/6+k7F2cH6I5yZ7LDq9DO2fKInxwU27TqGlgWF47IcOOFqSZlsFC1Q2x7Lz6TR/GZ0PhMEtTj5fWK4OYgKrhJM4mShzHDhAGxBtiO3YgypMwpabkSsC9XxCUSBe/zB7gAo1SwCpZ140ccFwhwLqeT4xmTtUfpU+s8apepR63mFCkESBYIy1lOlPJ7r1Wy58HRmninhTt9g9cpY6NE6/KcxQvPE2W+FolG59hej43LXBlbvNA3LcF5X1k/PE0U0+rkyotv78kPoT8OLe79SvWjlCC16mewKC0IjQk+OHGVxV3SYnmdOfcx+gjLqxuWlP95PAuPe497kbCsd1sBjmbh5ux9WbQpC0/G4LbYgzG0A9+DcYjGW+hcuMRuU0FIA2aNilawRgN0Y28Ia9nLWMT2ZjxEFb05t8fjW0AabMGrKOXMPUZdS08m+XwUooHn42CLQ1yje0wFo6pNKqRKSnRJXTLwG4DX4X1Aj8L3AV0DdwJaA5cC6oQFgMjQoBSGtpJAqVymSvJfeuEH3r/3ou944WteuNsLU97rvYj0GKFm7xwvEjel0N5AwGN1OgVmmDKcPPvitPi7TuIvTD83CY3MJnxr4VMkTyuG1zBNPEO6SyvCfHmSTMEw7s3KG6cE6n9KvOQMwvXZsBSV/Kb9qE7r+NrhTvczkiCcOWsS2lHDoZlN7dNtvMKfQB91BFXfyYdiC5pHeP98kxvtkK8d3zG42mtK8sGOoPp0/xpDcF0mlGE0ao/0Av28gUmvVZ9PG+JOek/1FFAuT65zWdsFtou/lXJZvzR/0Kdpgt7qvyzsjfgWXJT3mgqHQ9HIRHenlGZNKcGv/RTrxAWS66kW6r3yVX0tkG+BF1LwVApuTcHFKViZAlXEFkEKT8Ez6KHHVICRTUIhl2cpgE2ZXRkkzwxkUCZr4XmD2xNPuBItiNbpDdmsweB2JfDVlUi4wqFQ2gUunUfj66HjUkVUauHDmh6p1NzkRIl7si0yg5mQeZetdj+dOkuiMtjKyAKjGTurNBpajbg3XEkCmP5irieUgTeY3CxIIqLmBgv016o90QXGh0YX1q+daCbusFuj1iXeh26MFz0d014sGejap7pySXlBYgE91VV9R7TBr661+/3sJus/5eO5S9+oubB3wt55bddV/12Q/cvYf4XpKSpJvV5uOhKFQ1F4ygv7vTBuhe1wCJC0UwYkaZKS0TIZaw0ELUENUEEtpSUboRZagozFEqQohk0lYvG4xf1dD6z1XOZBi8lmT8t+zQkN0lhV9h4I0HEZ5TP4PD7aR3tYVY+edtMp7DxpLRV0J2QWrZv4tzNFYXVjqnL2dezfKidfr0leAIk1nHcKX/inhBjK7qvJWB0i/xoQnHZ0SmgUtbdePOttnSVlr6+2uzJcPXBbCAsZ47s1fQ/9CoIjuoKLdwbHzm6FDTf4asyi+55fVn85znZmQsvQl+nl1X2l2zCYm/NbJPda+6r/7oTL8wJFaP+VVL/xLBbtua3Vfvot7O+SVBtGa6py/+jQwaGjQ/TAEAx2w4k58PgcGJ8Dz6VhT3p/+ok0fSh8LIwKASDrV9AW7ZValFeBzxuy8+6SordQktA5mawdo7ZjmqYSRWnm9RIEt5LPlUIhM8Oa+G/6XvAhtc/ui/tu8z3ok37T+wIZvWj3xr23eR/0Sn3eTFfgPgncVLq3hA4WjhbQ1gJsKMAywr37C4j8EzGF3T6QCcTkAwEDe5y+5xmTyaAnnuyMQdxCmRV8kPAhHA7R7lQ2+3pGeInhpQz5VEzhV5nI6RmLxdlh51rEmTgnrl7/Fvbms7XoFbnKU/UdalnPDB4TPFuObqlPhhHnCr61wXF10xsbuofuvek7149Vf+s8ZN6z/eBkjrn4h9sL4/92xZ3ArE3c1D56cGr97mNtf3zs/fHBqSFH0+jcL83vQc+u7TcPBOLrxszl/nVPbK50bs6lHl6/TOlJGIxJa9Lhy609vDB0cWa4O97pS69aHdR0zT17YmjTxdH9mXlrd24RaywjqIhekwxTbTCnXNycI0B5cwge9x33oXgsFkj8KAlfTX49eThJ55L9ydEkHUwCnTQnUTLZ7HA62UwzmXAqJOn9AcYfWB6ASAACbpe/bX6pUrq4RLeXoKkE6pK9hEqlFrLAQ6PTAuZbTLZFKjYelM0tjLlleQu06Nt12NeBVge6u8xwjRkiZhAT034ptJQCsWQmyzKMoznZpk+4E6nEwsRdCWmCVI8ZOIdbpjHr/W4d5TQ4kVMoIKucfC9zOiNs8cGPhZ7708Kyg9PirgNypBizk4UH9WFXDbPCxFhEBRO5THZmrOTMjoNKpWEW3NTsmfz+6Y1aDc+nJ/RnyWv1kK3vOECvyawaFzumZVV++W8VRruHif80Pv3MzS5XM0qP7APhVYHTfg2rdMskwyzIdEPVnzapGbkEsaxUO7hvX8MTaA7xrJxmhZdddVXcRJ4I+dQnsX1X6XspL7bwA+X0oTCMhSZCaI9/vx/d6n3Ai37sgqMueMxFCkxvZWCnmQzA3y0Dq41HGE9j21U/ETgRQGyA5yM+/PyogoxqTkXIt+x6r5sijlSPbIGA1caytlhArffY7iEL986+KNiiYGGCd8R+UbC9LJnrkcJmiT99LoAMcqlMLDqlZsLFAgoI1rwhNFSe0lVV9eTi/A3VO966eeEI0/LIvT9s/gpYqlcvYjfnIwuhMvrC1ssP3j2xir43+I9Fl2XJD+57s3pgTt917f1Htl7CdTbPueCkhPmb6h+P7f6y/Z67vv93j9wh3Ds/OvextF96JzUG/7t87vgA7O2F3b2wrRf4noketKMb7u8CSz6SR9iW8hm4temBJnQiCU8lYTsPFu5xDu3Rn9CjEzqI9MJmbCw89JaZnuCcMtMdyhfY7hBXYHuCZlNfmWHKZXeBZQoFtrOzIC1AgU3E47Eshe2kRZ6GdHOu2dIdas00W/hmS0+w2WJxR2JMJBI7HoO9Mdgdg60xGI1tiqG+GIRIcTHEIuHuUHegJxjs6Q4FQ93+niD+x7t7gqEIixEoS42NLZo/362SMyqVvHtfD/T0qJRkQrBKzvaxKu38IXlbodPZ1VWmEs5yONZ6T6anpzkjY1gV5R0DaswwhvBfsVQS8nnWucHjBrfbYsf45EjEJxcYtJhtIDb1okEMtZBAy6kMxpanSQLijDgPicSoXxOSg5VsQ72ZuJoUIxthLcF03FoMrIAxW1eW2pBuPbZWPflyg0U3ZjEwl9Pjj1rL0eeIePC8mslaKSA0AqCwsCrPXIc9JBQOZuLn9dAapCELdD0qI5/Oe0j7K5MJ34j/Ci45cpvzxritvPeB6iGuDpDmMe3je+XMoTowetj40N2w/LtJpzbGwoqD0DVe7V+8q/uBq7Mdjit5h9ZYLJz6Spt1JHYl3D0/mjgc/Hn/0lOIrx5bwIsoqqd0V7wX9dTwU1fVCENoszMoo8Olsz+CdHVl9aOfzPtOX0t5bbWyUGPVJhZQtd20qCTspn26vC6YIePY3XKFQpgnYTAa1Vab0+W2uFVKmZRMb1LjxxhUuR9zw1Y3jLo3udEAPn+Lw243mzyWtAVZnLIblKT/yWOjbbaA2mAxO00qd3037VlS6Ev+R5jDybMnxaXDtfkBlT8XSGvcQyFuqRW9q9i/OGtQ7PS6NexzS6oom/E3f4N5bC7rN5Y01Yu1ObNDx/Fzn+EPN5t9xqyanvKBir/ym8PVPwwzPo1M4vOBQmN2LwT58De7/X6NzCfco2rMBfQYL/mph8pjWEA+jVotYTmrzc7YSbGUxCeRuBk7wzB2j8desIOdzL9MM8BY/TcgijNwHo7mOLnL7nF6sT/TNKvnqBGlNqg9aprsOWUagpNZ0U6M02L6nGJ/sYSEJV+Nce96krwmFDHPhvTMgT7GY2AKbf7eVb2d4Zx13mH+ux5PieuD8YuQcvg/+/UBQ2KEnxhsTYeCoyAbvuwyW0YdLlSvI9jRVR2m/yDEFvJUF/UPZX6wE46VYFcLjPmBI3NMRiWokEuSm2KIggSKzbFaLA5xGa/N7mAdSkWp2Brwq/xkHa+DLFX3eh33O4470E4HTDjA4gCZAxwmI9uasN3Ao2KxvZnE8Cwht8Pr9Pn8gZBcpWdNTqOu1B5QyOqhO2GLQy1HQa6ak1h8J4mjER1HowBf/BMyNLyRybxGfFj9dsIilU2nNRu6ixtlKq/Xx4Xr8TlvTu6tTZf+A7MqNvzMv42PDnG10Nwmv8X77X38faXGkJz3Vru386LJ5Wk44SpUh5Z0Tl60eRRODY+v/udMtbqAFYNyUfsVaHz41Zlw3MTqtSe7k7mrNl+/7qnqh8NXrBFrDaLn/lWyENs2PiMwlRM7WmGX9qAWHdBAQhdfEEfxeKRu6vlkKBzJRUQzV0skhD9tjOTwRZM7GoHId3LwtRxQOU8unaNzRZfTaXN7Pc2e/4e9N4+Tqrr2xc/ap+Z5nud5Hruqq8c63U13083QTNJMxSiDogJOKIgiKoOJaBIDTlGcQIgGNMhgEkMiamJsYu71amKEJO8l0SSS6SUxNzcUv73POVVd1eC9+eP3+bx/niIF7a519llr77W+a+2110Iejz+dCgb8GX8m49bbDAajxWrT28wmLs5fzCdTIYsouE2vMspV0kwqlfcIIBK3Of0eZ8ItyqvkbFV0IjQC1kg8oe2UlvzCQsMQjoCHCkbuDf0Ym9rYjMM4rmjYv6RBau2RxT5egYyX8R1v1cgVhq11qGqlvfU9JRiRDzt1lvJmwxZxR9+yw7cvuNYhvt28pUO3Tgpfks9wW80M/CnjvFIuq6rF7n+/d1ZLht4Q9Blnvz9sfWvubW39d3UtNQ//ACN2UTCIHKaZHx640p0TBqsZ29W5b9wwtB9jt/998WNBFsuuSDGQYzpPtMDBFjiegptTsDcO2+OwhyQ1g8gLQg8IZSCUgt+3MQ7xhFiCYUlxaWF9ARUK7a3ZPNmCGbVGgajHAe4HWAwwQhpbbdfCSi0MaOdqkVa1TwGK3tKBDMzNrMqgTDv50hxrLLI+CjOjy6KIiUI2CpqoJ4qiUafDZd9nBSt0R4EUvkpH6ajfri1tc6lGMtCdAa5FN53JdCV8BYnaByTJKi7qChjZxKFTZ0+dq7w7phnjW3CSHaohqSZEzbGOGrvrCGTMkUpwpys5cqLIn9mMadi9yVbWqozlzuXwb7wHVzfvXEXsOPAeXL62f4kmxBLmmnLy/jUbu/WyUtZ7a1lGgmynU3bzA5Y1Q7NgoWFO4K4Db+1etUFQMY96Zt9+wrxrvi9ldw3ADYMPjnr1KCR4pL/3wvuSGxfsv7ZEb/jAapg0ZOsfWaFWDW9dvmV49i67a7gy9QZLn9Y89MH76s8V2j2Bx8PvX3gvnVtw4wPDJC8IY3WSF5SiukDATD3ZCTuKsNb8VTPaLoBRUt0WtqP9CK1GGxEydIJBrn1QcFSAbhLAlaRXVKtgUEALhJZV1putyGqhtPCUBbQWrcWdZtOGllLrqX0UPZMChoIsKUjuwU8ttxajkVKkVHK7vQb8XyjkfcYLg96NXuTdh+16PhyNiwPekDMcjlCl9oDbKnDKLZRao/aol6rXq4Vqk1BMnG8S9i3n81z6EJc9RGRZmQDEwKJ5r+6Yk6p12KJhhEh+ouHS5MclSHxwup41Uq8zoufyvsJQt2WXzxpaFE7OWvDrYjDqDXT0xCN3Tu5wez5H0ogyfjZz6PXLZgvt29dXqL5TPUoChal8d7BL4wXlB1bj/A0C861Gkjl0YdolGUNE14arA4I5WH7d1DQQMjccnAprpkIrdhyKx4voKJfRk4PhLJxMw3NpmOKEdidYnCSXeJaiXi+kPC1UkspI2Sa52+VCWCW3lhBFuUsh7CGEurpKz5QgXAIJ9hNCNq3Z7AmBNgRUCEIjA8Q9S/UGii3iYYzFGVkk5nf7SQlTIfmrNmT0y10OuVLdUepydndzhUl5IF4+k2fTg3SkvNN5VnYkHYjsOL5pW12MzcVKxwh6v3weUEU6DqE/W4yXZgbVDrvoCVlAc6rP8QlAc5rE2uIxDDMTMoKWu/rNBXtD7o9w939dyef9VN+aIN3XvNruCblAsGg5SQG6cENj9k9j7s9J5soTk+EkaYwLtzp3OR920iTZx2CMRrwBuz1ez/jpmzTUOxTT67QapSIeVyjcQ72GIfyj3o5cay9J8wlMp3oLXc54Sm2MhPTbYm5zyC2bmOHz4ZjmHMnCK+cvvJ1vTO5pPLASsrHGS5J6zp7LjY33Kb5MUg/WfeLLyccr+swUn89O6rnOaoDjiSW/qAto83Rz9e5o6JL0nq99dkLPlOX9j0yQ0cjtsy5N7kHPNmT0EEz6fbwHv4Mx6QB1BbUCljAzNgvhZgQvL4b9i+HYbJg/9dapJ6fSq9rhZAgOheCxELlui/Hq56ywyUqiyicsfNV1km57SAjXCOFqAawlFZ6gkB8kmjTJ9EyatyBL5+dSYFyPsb1Sc4cYxOK57R6vK2hzDfSWTZNWutrzbYvak9PJNyptL3nhS96nvUjgNXgD3iu9d3uFRz1wl+dLnqc9tMBj8AQ8tNezdGbg4DzYPA+G5y2Yh9rmwa4FkF0wj44WbLalw4EuMJhotjTzD3U/0/1BR+vkpm0DvSfoLx0vl7vESwNRNZuUm75w9sK5DysbSFFsTVM8tBYNJfHQ8++e1+BfH+ZyxJK+i//PeWxe8WohBT3IKY7mTI4twEpdsrF5QwuftWrGy1Xy0VPPZQtWerniluHaPuea/tRKV/K7/jsT19KHtvD6N2rR0/M3f776ydIEG2Fd0Tf05bsP3zkKKucBvfIrV0y9ceokLpSqJmFVLsCKwpesrEhgtbwxnDo9fG2uMB52HVz63FVs2DUZ2zFtya1rN7HB1X8eY0Ot29mwK+sbGrBu+Ajrhn6MtMtrOmB+B5Q6YDAFrVKYJ4A2AXjMTrVmsgY02mAgIOufPgkmTeoU0qlEMuGWCQ0ymTApFNCdKTpFwPeC9k5De7qtvbOTxvhcTQNNu2VLZEg22J5KE9vpzuQMmUyutTV3RQ6K5IA9l0kWcq3OUqmNap+Uzsi0AV8wqlGrZfJwwh6V+/TqSXTdCceou670sfBJYyLOckO66ZYpV+fRwmVq1Qs9kuaQmubCjg1QnLUK7LW3OhpTgbqegf/fGoRwiCZ91GrGHbh4O1sCkv5ItvO14FyDz6CPeLXmlg7/aOV/1xfH7VNa4+6OdMwcqexa/RisEU4252BB9ZfXv1rALmLSj738kPiLnqm9O0ZGdmpDs62XGILX0+aEtx32bqx+RfCe1l6S+Tv+GV321GSr0iQRhii4+Hx1AC1jMdpWZjI2v1IZa6YphNzBiCEYjCSTkTci8EwEJNhnYoIzgkuDdBBbXbdXRkmBmOKg0St3KNXxSNJ5OAWpFGeG2XxrIhAuzY6VCAefJlz3JZqcZez/aFw5p7/GR7Ssesjq1Zta2lzNPCusWhAoeEDtnW5OYyO5YNTk10ZG3dXvT+DNq2tzgeA6+tD1ulZxkKx3f3VAeB3WtRVgmO8OTodi/0A/+nIPtPbAIQZOtJG2qgtzcG8WngudCKGdQVgQBKZcbu8ttva09vS420uG9vbSQPvcdhRuh/YflX5RQprSvhIqxaZMjUSHh6NRdyxhiMUSaxIQSoA5AYmYRqysUCVqMgZcYDQYZs+d67a7DHbXLhdIXOCaYQd7bGrM5c/OnjHQWxroai87GaYnkc4OD4hbS9GYzGimqIqm4qnQlcrc+WDQ2eVmuY5WUyz7scasSYBLdTyf4wIJWg4ZsRFLNrtxR4NIuMXOwqRLK1+ygxt20vjF2fEI5H8nQX1xvCRzUwFMkrtYTyoZTwrTtTbdgii2Cq8bXfirxl1y9Ux/OrrQjehQLH3vLSP9e7/qCHmDgytGE7bKgz8Sc9mJ20a72OTEwae/OHPkKt11XHLjmerpCevijRuw5/8F6LlGrdcV4nf8au8nqLLCU7Ck7t+yvL36E/ShVZYj+Yhd+0beZXKpWVXIbp50ZwdT3XyHimQzsroTY2f6BbyW+qnvMTet8QOWcj+W8Txeyt0dHW6uwJLTYwPbYDaTiYWC+Vw4Fw6zwfBYONYaG429GRPEtHjj5VsjyVjG+UT2cPbbWTqbzTk92Y5WcThCpJ/tB02/px/193f3YPHbLid+Tv689Cvn+cKXG/KVhrKX2ubcPzZw3aD3PlOmDYFmevzOOZvad2kMmX5hdNEvG2RXXDNrpu9GU9IRvv9oxpXbc6yWz3fPLuaRzS1l5yYu+2+s+voEOX133ez0zfDFqdGkZbT6yuiKZ9H1tVS+trGhF0kmX3Uhl/fH3cVzYZmQPL42agiMTNc3B+HRQdg1CGsH4eoB2N9DLjmW4rAdIywazAj207ADGylKsMMClg1mmGMGcqsRmc0aNpYwizicDLWU2koJqSnrsRnUy/wzA+AJZAJMgA4EnI6+3p6WvCvvcrmjCUM0mshmE8cScEvioQRalQBjAkRYBYSC0XQi68zl8t0kGGhtKYpd/mjIGVT19QcEZqPDoqJtcqOIFWn+TJ4ItR4VHM/guzQY2FhdEK+Ac2NjFeyrnuciFHlSZp0kbzZCILzbPkvKE+OE/1MC39eFVzQJuuOLXyehQr8mL60uZEOFF/7bzL1zvxBXxyaI/N072ZBhTinmQob0Nf9d/p4Ny7uLlfcRZs6BFgjl4WAOnovDDhMcUsJXFZDD8qA0Io8IiUT5gN2LnR3i17TkI/lIhFXVRFzzErck0EACWom6binFeGGV2Ow8jSRYEuudUezquGOykJnbd1hC75wvX/hEU9e1tZLd40Uc2DuTY7nxGw0NSnRiJQcuqHc5yTRozEvT8GYtj7niQnNXfNnPGhCne89JPgPvgcP3N2XgLX+sb9bN+vlfmsD2tehaPg3PBrFbJhHense4geSVTQY38y3S2+xEmtYrQaCEvSS5bAd1gEJXl+4tofkl2NUG69og2galts5CuwqDxmBAq92meErxkoKerYCMglEgowIECtJl7RnSzQGukEGfDFpkoJCpJFiloq2wj/Sdu191WIVUw8lUKpNOS9o7j8hI+4cvy+B6MjTHxNsebUMvlL5VQk+UYEsJ2kphQYAZGCBJZQgoRpwLYAyZToXj8aA9TAAkpydJ0hh7d6h86jS57FrzK0gggPcuSB5MekzzBkGNfKJYW8PeyaXPElnWv1nbWc1JYkbDZwSALkkZS0H4s1LFlgcmq6cv/XmDSKMz1jenjDkPO2yXTxVb23LVXHdL9S8TZLy7oyFxrOtMe7GlMWesuo/k1WCc2EvtYIZu6YbRMNxq2WV52EKzMQG1JuB3uE2moEqpCClCITeB+hjot+dj6XYFkgY6y1R7sugMBSNqjd+r2ha06bw2GTUeBtC1kTgACQY0xwHqWel1r58H4c1eP/0ZDr8YeX3j3j6P1aHm5r/PufmB8nfhGxO9sm3BbdVTW7OefqsKiYyru6IByHesq7v2qhah+8z0H19YcYn3dWe1c7knVbDp5WKhZGbrrQLz93a85PJzeSsJzMd7WZ30HabrQBReJrf1H4ygYmQggp4Jw6rwzeE9YfpkABa64RUX7HI97EJrXLe4UAuVjQee8YP/BTfE3eAmFsiwLwjqoDuIgnGxxGE3mFUGg5P8j5CIimvimfj6uCCOv0iLWoNet98ZCATFErs1Ltqmc8qtMm7tEwjIO0qaU1ozi9LPEzZrCMM1ZyuVC5XKmUpO0+j+1JQUfGaoha/9EWRdJP147Q8CCOh7NW3V/6O/B7pSDZrplpnW6iHLVGu7NSUGr0dn10pUm2271G2VgjfdQWPR76++abr38QkMn402PZaX+runTtnw6GD1wk7/K5YFnaapIW92Mlcj6gTm+VbM89mQZsq/6YPv90KpF3Zkj2fRPRnYK4ObZTAoG5WtltEhGZhlMG2qfDrT25eazvRMZ9J9KWlGNlUuzUzPSDPEj93GTDcwzHRGShX7fFa3VhfRlXRIpw+HQjcNQXFo7tCqIXpoaqov5ZZPNcinkmKkVTn8QQ5n5XBGDl+RQ7d8uny3nHbL03IkH+zpA02fpy/TR/dNn9XfN+icPHnq0CypQDJLzJQ6M/l4SB8Ix3VarVyZcsblASOvtMbqvi6pFnQ6X8b/YYvDmRy8j7DYzvKyervCdxysVBoRvuZt/GUur0+txnuN5BRAs4R5xaT/V9xcxJ/Mks1Vq5kZYlGCibuKTgzUVrUjoLcldUN3z7J5jI7WsH9xgy67bVre6m4NlbzG3scWd7VF2qZ6SE9TQ3L2FHdf7A6zC+QZmy46z1ka6V5Mt4dUVqnmV9XnrjOnhnXVVyYsjZds1kQZw+fqH6flsuFpHrMmePv1/QAbUSCdL4T23h3P9nNr5E28RkheZpzazli/52dzMd8EOghg11k8bplM6gcKiPTzPr/B5/NTkm4p1IqeJmMRKgpRjw98VCzqd8dEMrfT55GC2+SROVWcuMh1YxKWIJ9YNu+Rs6D3KpWxN3aMt3pkTQi7yaRQz6FsaMjZuMEKMJ5NeWFqPYPy5tLUoRsarf2Fl9DRxizKCxkufXLbsWlDzWbeid7h8igRlakOCG7De6aIPZhvMEN7OqG1E/Z0wH7vMS867oFdNphiBesk6G91q9L7qCP4O7lwRBKxRFBEKorHPT6fW+U2qNQaF/50UyoPttuD3UQ5mUxuT1vA5RBL5eQyf1AUTxZU8t4TdOpljU6eFHA49/w7ubd574X4LgTo8jd62Zva9SKvrG3IkSyCc2OVeqfH2iIWGur1Xi8XmS/XKzxxnzUNBaxVQfWY3W0DvXMfd+aXXTHXZDx7eG42sXLJ7htX3hYOPPET2hVd5pvjmtaDyqmB6qLNzOTVj9s9hWu3fvVvc9qLT/eufnnJnNzIlOrPh5gFB146tHrOvddb/nlRIQvutFR/fHXXqrLQKEz10wuf7JxbfWl7KZZ98r3/x///6/zH/rvwMMY7ndQU6igz5eAUuKcXWnuhvwUeZcvPD6XhZBKeS4IkZAmhsAqmdAWKLBZykqbUZnUw1FIoKtRqd6BoCBSLTwSACkBgGps+rEoQTFRso5hAS048mT3bCkXkdrUuEPCSs8cLubfZe+3neUR0nhwl53ZcelrFtpcjRyMTD6ya4RGIOEbWlUgtQWzCFXYeGE24ri48zOGkYHf1AwfWni4xrQp5A5mBjr7fxK7mTqmWfpGcUjlKG1iEdCE30EVOqlxt5KSqBpdG3v+neGnhWqXQLvZaDLHusPfssntgBntKtf/g41desWTFG7swVLqwuXvG7/7tya4YOaRCFIN185/xXihQZeqLTKk1Ai954VkvrPKCSGfSodQDFNkANJWNSUPhsGh9DJbFgInNiKFYrNhu7lnTCZ1OFjB5VJ0Bp9NXCujF0rAcQtqQN0SHfGFRLNEilye4pU+W/YU3yAURNt+TnBzmcthzPs8lxGM/rU1D1jrP76YlzvIywGfNNJf4uNwKJwU86D+zi7v/Oy9ue2bpQtA9OKs00FTSY35tcf+xXrWDX9qfPvnstkcef+iQOzS1uYpH9btrO2sre994sQ6gTDwWmk6dYHq29+zpQat7NvagO0Nw0gTPm+BRE3zTCI8av2pEgzW2DvdJyzMYYBhRX59HZ8hkIv5ve8DjmBH5Bn0nZaDaMGOjKl2uEEi5YrGuYMCCNQuTLfeUEVXWlD1lulzuEvX1T5PL+8c5PFaLShEek7h9G3eC895YJcdm2bIXDzAWbWL2Jfxubo1nHF/1fMCpqZ8e15OpWRD0Vpb97V89eOV9gJZecdexm5dvWzW6bmSE3rjqC7fY4l51JqKfql/V29WamfylR6xTeXGwMuhZ86PN26/cMlSWJO69ta8UyS+acYXYLl5078q7pOKgRzlz6ppJIe9WdfXPdYGweGMl9p8/Ze/qn2T8B4fgoSHYNQQ7GXgkAk8Lvy5ExwCeBdgOewChrKCdcJqiYpjTg4KZ2eyAX6b2uX0IK3nli1Z4wLrPiqxaw/0kQf0LvU/2vthL9w6gdCIwKV8shrqnit1Kidqplkl8HuxB+ENmiZwqnxnj48Kkci5blTl/hhXDGGnJjsF/pcLVfiInIHj5s4Xmmq4KCmtXCcRNLB1XL61c6exLG/LVQhtE/dRb8n1afeH8N+evfXFVO89iVjJTff4dk9bOmHNQ16+NZAzTDIumzk5Eem5Oy2SZGX6p1JC7c8P6ZUNz0OnXrZmvPzEnsvlMndcjnIxAqy5NnjR41RGlJ6gpdc0vB32zzLorzGbf3JZktoR1jB3vi99jebRSPdRTTPpYO8lEDsdAFiOtVgcC8E07fNVO6iVmXqSA7AxE5UVqUtigZLYS1ZKPRqRUyBNiQktDglCfx+vtbNd7PR6HtBSIls0jJG7Y7Qj7xd0BUSJVVMtT43uBu+RRef08e6rNxhrymncruRyWB8kcGsM7oHEL1PdAq76hX3twYhdOkiU0QesI6onmv2eZu9cUGN1631ewyoHe9T8Qb1k4d3HbCuP59+96Wtb5Yk3vPF19d0v3qs9fv5Bd8pNWImV7xwNXVLDWeesmonMWbm7xTHX+7pm7WrIXHlpT5nmPrvM9Nm3S4r23EDw5D6/3x4UmCi876lFm0sYcrMpBa24wN5qjqfUikaf0gGKf4oiCVnS0GDPZrK6lJRyNup0eg9PpCQY9noyTce5z0k6/J+gMhcLS9fQJ+jFGHxYbrdlMJprQtRS7nVZ5UcOhl0boUj2v5Y8B2bO88bOncVXO1Zxl1zSnxAn79OOKZkJZpkJwvBZMM4NRqiMa6WyPxdrXc2rFFWAzUbdxWahv8PmpC3jWCl6KdnRGYu3t/0gR1g6seN3l4HJTT13nIJmpF/oGVWzOavX7dcYS/bEfr9ceNo5wM2N8JQvPZQkceVMK3xfDSvomGrEpUmkGq/yOloLnRTM8YN6Hl6AaO/7yaDi0XuIptOTCrWKnXKS0qwPxgJFLNz1z4W1OH5w/TaoonidhL04VvJEjweN6+mits/Rnbf1io7fS2EiJ7pl/xX1f+NzdpWTjLp+pMjojkyev/Ml9szasfmy/8/u/uW8fWv7Ul+5bWJn86GqmcT8PrABj2uob8E7VtYL0kUdW3/yS7c+PcrVsTvNxqh7qRqaXhWMqlbutw9DW1tHR9oB3n/eIl/ZaHWGd0ZiLpdoIDOvopmKJtkJAp9JQbo3b417qXu8Wuo3mcJBNA8t9iHVhDiOy3Hh4ipwIE65oG5L8ieM2ISiFvJ/FnzJMiEnpJ8Skgt17tlVPdXrkjUwK6bvGw1FjE6NRM9678PdqpylYXyg8t7YxtWBUcRM6WQtGAdXJ+xjD1N+ZL8/tgtauwS60Og0RLfTVbP9AWdrR2Skql4stLe68yqDWaLO5vCqf96hANTUWDrsdVoPDYfV5vY7nHOCYaQWPNWNlrLT1y1q4WwtaY0te5Dvshd3ex71onfcOL+r2Tvcu9tJcJ1Iaf9EdDmDE0NnRUWyTx5JW45BKLi/3iIh+ZOuxvc03BuE9kVqlC3IDg9zkJYGOfGM9NgvvpdRK+3IJtkRGE8HbBPcEy+FfqMB2eZeF91FaFs6YrdQNbZ617+7PqMD2tbDFt9Y12ogiJq18ecmIp33Gn3+w7NufWXjtwvPbff7Pmas/vKq7pgjg4gt4vb9Gb8DY+F5GdTIOLyNAKUgkk/kYUQCkdZMABK35QkuL/wHbPtsRG23TGT0qVUDub0mgZDKUkkv8gZCEsmgsHstSy3qL0KLSeFzqFHvn6TzZAO9Wzp19A4MyksqcHztDbh7yWoFNjcBq4Y0cl5XDOSEgrrV1DX3W8kc8DvC21qIY9Gvy6pHXb7jr7LynkvHGRT8p2v/dry6cV/1IBuXqueWemdnICL0hWP194mdPbdw+q/+Lq3oa1/ukleetL1Xm73szAAKFa3eVyxv/iPRTF4xSLipOvcAkD8XglihIo/Dj6MdR9GkQgv6CH5n8IBHDcZKZ+iCNdFqtIhiQmrmqp263xGoxS6Vmtpu6XyEzKBSy9xS/VvwN2yyZ7md4pSvUZoN3CHvl9Rr7R6WysETEt7IiN/nylTG+RDU5D5oY4ib4qq12L2+8cQGvaNXQtCTV0FAIkF+ctKyjbW5/97DZtGQb0lnbjVfMyiuV91xVcFqX9vVMWz0cjjOL6B+uunpld252vwrGxCLzLNXWnDeZfCEemjZ/2Z3blwUKp/Gi2YxiaCXml4dawwSe0R7VIpMz5Cw66Xs0X9agXcqHldg5F0lrakJEykczJpvRYNCpBW5BWkAL5Gq32z3ipt2ka4OOMvMdAs++XeHaOV84d3bDmIYtkMiWJgZ+bfDa89L26GilRt/YfO/Wz81e3tpycM42+j/dVkfMFFWON9+bvWTB6DVY7mn4P2g1fo8wlaU+z6RPBGCN/xY/GlSOKnco9yoPKIWmQChQDNAbA3sDyOH0Rgz4tY6Qwh0JDftSFrfNa0s4Ym6NQyfQCVJydcgdGsFeI5bvyymL0+Gw8F1685p672qCPrgyEdiVz5EXZesInmGTukkZ5olv64T67gizrYhqL832vWc3C1pdf/3ZCzYOdY6sSYfzOtNkDcuD++fMmKZfnAilOGboU3LCDEXn/MkRb39ihjawNJhavHD0muqytvZRk5XrHxlDh4Sfp9xUivopc+3DyZNJNDkJP05+nETfSsDBBDySAGnCmogm6GNhGAyPhjeG6ffDH4U/DdMvh2B/CPaG4O4QiIKmYChIn/RBSQ1XK6FVNChCo1xr5B3CT4XIBQ7aYbZYDCbSoMdNUTTXKVxBFk3U6rK4TWCm3G6HxWzW2R2U36AjiyZOSblFk8e/2A4febbLh5ar7nfuPLl6edrchj9yfACkXrp9Q0MVdzHvjNd6fpCNgzVTuDVESpO38mm59eYfh+64OpOfP3vmrDWllpEregoxQfxu7Xa7S5v23X1NMZVIMPHIyuunx4QLJh1+6tqlq4q5DbPmzZ+TLaSuvmqya3Ixok+lhqrT0n2BljXLRze+ufb/9Vj//6nHOlzcA2l0RHgf9tO2MfZEPJ6ppyVHY+lMJEOSknUKHdtt2o29xUgkk4l4rM5IJsGWIGyhIna/zphQxjRKrpnmKc2pdJ47PNG1aS+XhlzrKtachZyfiPa4xGPeF+Ohb+0UpDm9GB3JxTSOWe3qxDz5vN5E4qr7AlZ9IWxWSDuTJoPMf9VV0hZtMB50zVsecPmFk3JBiUugv827O1L9x9cW/9yoMWd8CqNAIO3xdLl2wp6ISDk6HFyrM3JnGYchDfsF8yg/9SCjRTQtJJfTTA4BUEJKKGQbK5gcBpPJ4fM5djpgj2O/45iDXu3Y6NiBt6nVYtJKlSawmQwCs1koFxtISxNG7nb4/P7Gdtpsa8vyh2OnMTMwDjt7iuUc1nGku0LjlbTG4jiEa+SyqbjeMJeHwOwtpVrmUAH233mVdK1m1jenZaNqCdDKlYnoPPn8mYakSGEWzKtOihSqf+xIe9QKkZAWPLI7AuZ+URAJjKxegxT6Kd5rPipN3c4Y9kdgR2RvBInDsNLDFthGKrbZgdTKWvaYP63Te30U17Vdp/MZdD6fLuajgl5iwZCbtA8TahQJvQ6MnKrPY/T/7hjX4BPSH+bqV/CxErJosFqqtT6F8RVR5A7FyiBqDrmyBpzUVmB1z08fsvctuicZzcctLqOxfVVX8p6r8i5bZ9vcgc4pZmMCW/ByhZhyweiFXywbXK63RCzJbMdPn3whESquXLuyOz970oalgcLrs+YtvRPrnfvwfnkOr4UsyJngQynSCfCYFPZKD0jRdimslm6UogMAJYCHQrBRAYFwmDAhojMadDojtm3GycZ5RtRqhElGEBlNxpCRNuqkUiRPZ7J8D0CXLGuQZbNlNpVXR8nhV/K/ypFcTamz7izKkhoHYefPHHDGAYcd33ag3Y7HHWid4w4HWuyAEVKr12gJEGcAedmOquGYWogkUr6HO3FJ2ZXGd1StYX+C/kmLD2xNSfpiLTRey0dk2wE29Afka9TxJoE/dSiDsaEhIFcssakPYENjj+depxNSi+KHe2eFKlP6tENyWiuR+b26Utmuzxv7lfbcbN10uzokGLowIhMGBcjiR4rNiauHQu3/FVTpJfaUfJ5fnbcO/TFps11tviOR2UzW6loUg6PCAUpMxahzXzfLuWLtNoHAhzkQNej1CofT4/XZfXJZLKqIKkhbLGay3Wew233hsM9nd7tc9phHZtAfcZ5yoiedsN651fmAk/6jHn6k/4UeHdGf0qMn9fCAHu7Uw3o9OPVOvTroC0ciUbaIhRyR624j0fujgijpOKZQ2y215qvlyrnzXJ+ecWvBm4xTZL+zmvB/vL7L97VlO3CRjj6X3OVtuKPINbaFo53tqLNTr1gRVeglSm/ASJr8tKqTa1VXG/R+beiHjFDW2dlZjSe+GJeQpj4qrtfPVxJ9jJ40+/kIr/0vYd7egvWAjbr1Zcpm0+rZiu0W0lFeLFOrZTKxUqbWaNRat3ZES2vJ4gtR79h+bvujjX7S9qLtOzZ6vW2r7QEb3WObaVtmo7G9stn0plrPrAY/tFJrZtSc24yV3X/TvugW7qWm6/3yxA9vJi/q96Gv4xfJm1pA2at1iS3e6iLyfvYs8dcnozY4JRim7NQ6Rvec7oQO2W02A9ZbCqWSr0ji0xsMesM8wxoDMqhVeiEkDSA32PHf2BZDI3aadUtIvRGu9+ZZkkRYOZurVE5xOYQbxtOAczU7d7kKIfWKIHCKqwCiMMr8kj+J6zU/xPUqHzH1JYU9qMb38VMvMh5S/bvxkr7ZYnc4Tc76JX3ydnmTE5stp8QJTpPNatXrTCK7lLLAKQu8aIH1lgcs+yy0xaIXgNNHWlKM+GnSoOuoXGPS65pe9xSPbjawy3iMu62/4V+9qt90U7+pTsr4XdtxzjhXKK5MNnAnebXqamcjh1Ynv9LAoq8kV4dNPI/oi3uxLX9NOAnrBw8VpXYzel3I63G7rVjkKrnMYvZK2FYzx7xWg9drrSkP6x7rfusxK73autG6w0pbvZqIV2WWYSa+fsxhdXs8xCl98xhSS9wSJOHMeW2nl8nW/nCs1pjrPH9HjuNDvn6d/NzYeI8uvDLY66h+H1GWHVA34zSHCfM5eK2rs7Mr/6hMWREvn/3QDIBcqmtkqyGF8W7/SMIbBGi5Uijp6uo8f+Ejn8fx4pSOoA+OTRIHEW288DWLLVbk8qfWYn68i/Gfh7qCkWvEMhmyWG28IdKabQaz2eZ222xms0GFhESPHXPa8PtydxJYvJI7Pda0URt6yvKXEC5/UsrvX3i3+hctDOI1JjEbjM6YP/o5+xuGtNouvO+f87ucPRJaIzCoFNaQWX93soKe75d5BSZu7nE897fw3GPUTYzBrDbYHXZpp+wabDVlcrudfwm7N4AlGYhGAwGv3O5SWnUuh4u98uh1kdcJB6Kx2Pjr1HKANBiPcNXsmyPc3AkPl7oF40HriZ3ua/Gv+lu+NaY2KJQuv66ldddI1B+2WqYkPV3FouEp7l0vFFuURpmlRfeNN/uDHdj/kxmeup7J6wdQfkDKvjFQCby/L+L97aVuYzRajCe8wOFHymixsFEUidwgkcg1arV8tRwkcgjJQU4jiVxt1DVqZaWFojRY5DRll9B8O8zc2dNE757N8XqrydqzCc/5sdpWrRfRIBuT1DDy8dqsA9g9CxcL1eUij0wrVqgqirxc+AndrpeqF8pj+QUJuUOG3tmrBoFYrktDT1TnArXapWqpvh5SWFKKtJaV7UpI07dhnNULh5ktx5g3GLSCgQLTz6CTZRB3wl/b4Mo2KLT1t6GdpYdKqLVwvIA+LcDLBdheAHHMHNsR2xs7EBN+RGrg7I+9EaOPReFAGK4K7wo/HKbnh2A4BL8JwUkvnPDC+65PXWiVEz7ngB/b4W8CaMnnU8VCPF4oEMZ2pBKGVCqxKrU9tT9Fj6YgmgJjCn6d+lsKvZ+CPfinb6RoSQpSFKnOrUmghMdV7u5yd7ndLKTz+Awejy/qa/OhT33wGx/M9YHEZ/EhnwdomtXFBpPBYDC9aYK5JjAZ1GK52uA2pA20wVN2m6zQ016Mt2dT+ZaWgi/YNd4HWhZPuD200KCTelhBniM92jTkZgoBd6fYVc1dTeGK6Zyr8BdRGvo8k67mlkuupWxg71wTgFeDI+M3Uxr6gfJ/qf8GXEZukzPSUDin6YIK/nNrYzs99nYKRjS3ya+d9p1xV2WT0WRzzBlMxRau1pha5xds6tL8LUDH+MbRy2f0q2JPbCoLZP5w9Y5GPwYODZk9tmk7R78Aa0smz9Zpbb4X4TjXNrr6p0X5rf22/EMQw+vterzeHsfrrR9WM8GPWuGkEY4Z4BkF3KyAE1I4KIWd0oek6FYpkM5iqL2zkzUNujaDTm8otena1rTB/DaQtFnaUJsunkqxusfqMFitjoDf73BQVo0VWQnUnySX8bppUNZvkPVL+6H/FhlcJ4MlMhiWQYcM0jJwyEAuA4z/+3Py5XLklYMOg1niDECvYZZhuYGWG0zt6jY3fh5ZB77Aq/4zfvSE/7Af3e7f7Ucj/iX+ddhg+x3uuDrijqAIWx2ts6xO5a2my7sE9YbhDdWv2ebhnKy53uG1/OzKjgZDZkmTM4IJ/cMrl/QPp8a7Tl3WZ2jqB/gvtRB//DU6LrYp33moGFg2c0AVf2JzWd5rUotVXjfXPtxaxEYNe+yzJ9fah7fYSPvwCyNyAe9WrEjf0W/LPVx9b7ov/NvpIr3cmlSS9uH2+d/xhVVSt3XqvWz7cJ1n65R2z1ESE1iG/cBNeL30gIPJhnNgysHq9I40uip1awrtDMHNahhVgyUHf8vA30LwsZ4U/QxrNZm0Ls1FU5LBsCEYDO8Iw01hmBteFUaDYXg2/HIY7QnDRvxzFA66TLYg1dPT3tpKvjFDIsTqXRghbQatGGeUhUuESBiMhZOpVFqX8UrkreoWdwtqkVJ/7oHv9Pyo5xc99L6eIz1oWc+dPV/ooTM9M0hjoPYuFLQYvEJO8+c/HDud1zRhb6Ip2jjVQSpZ16+nsTeYNLWLbI2aoaHfI7kMzEZkWWUgahYohniX6Iba3Rc1NKqBmojRpqWTs8QfbJlRSrnV9pFv1fRCOWA13q0PIrOZ/uHIzHBlqF87pFRLZM4IOnpvzjb0p6TVvnpobnuh0qASMr5B+EGvxkvTxlD1D5sSaycHO/6ZlBok5iJrd9Zhue7Cci1Qv2CKe/wQ9sEeN0xxQbsL9uoO6NBq7UYtGtUe16KYBuwakGlAqgaX02nW6zxurLINbKdgIwYzRvMx83vmX5tpiRnMxjSVy4VjMbbJFXGZZCdk35Ohg3iPq8WgFrvFT4hpsdFjCNjMTpfLLVOG1QF3AAVIa2GxoCWWNHDBklMs4mrW7kStb2i8cnh2Yjn6mnT4/sI1TX25smaXCIOY9hqGy+fQrlgg8nnHWqVda557jUvrWnCtgQhB8M6M6XEihHswnNMJkIRxwla8zu6JLoPrsShULaeLbStgY7+SZ/5NWcL8arHT2SOmtYIUy/8WlED/jjFOCOvhJdgwn3TBThccd8GXnHC3E252wmontDhB7IQvO//DiTY6YafsIRn6hhR2SR+WoslSOC6FR6RwC9vG817JI5JDEvp9CfRLYI8QjlkhFAx6sFMkkmCc/hajc3kMLs9zHhj07PAgj1MqY5u5dbucBpdzjutK140uejIr/agLLC4QuuA/XfCxC950wYgLul2QdoHcZXchl9lht1tJ8SoSVHiL8ZitBrPVqtOaReAJhqzflsELWNh2Z8N5B6NWqM067REXPOsCl1SiZSX87qn8hg0azrV6Zyy3YUNOU4dl494kVwKPV8acTuVS0vGXd9QPaHn3isI7sm6kGxq/k5Aa64ti/OaXk01nFvtr6C4Ubs3bgSu33Ir+XeQyKEQK5WbV+4vkJeFzYpeC4LtVti7hwaNDcqPILST+l0Is1aars+Ab1e+EDE6BwQBCiUyXhRURZKx+gboYMppECBlJf5VNKIbuF4xSasqCMe3nmLY9ejipgEMKaJdjqZJbg4P0KL2aplto+IYVdlrhKuutVuyhRKxIaoUfWz+2/h17Y9yJolxjI5V8wiaa68encphtNpdOrXQr71fSShKtd1Gi8Wg96b96Pr8h/+F50gaU/MPHGBvOCPGCJ2dGte5gpFhX7VDj/lxq+pz5s9Zc/eyMmSuvXD5v2KGFgNJQ/Yl+5RXDAfrRyryZLa1Xz6ocufLqyA23Z1KtVzDljbd3kffeDDn0XeEq7LdkqRIYmGnbW/e3HmulRS3Flj0tx1oEoTxIMjsz6JU0HEzDremH0+ixxPOJbybo7WF42Alr2EIUk61gsey0PGeh2YI/JhRCRUST49TjxaKeJBCwfAmo425SxyvsDwTCcoVCZDCWcja7Q+8QClLJaCQsCnOxDqPeYdCzSQcqpT6Zs5EwFoqyoCEccHh9VCllFMn1SpWAj9qeG8ufYuECt1TzY7zn0NDV5XL9oeolts43BLPqsGBcAKwN4CIBRS5oSKK+ZWiunEpuShJFxZX8NKPvrlh8V4SPDriVWolSFX3umztTCqPcKfqVyKxyGVMHlo/sWlpuO7SEaZ9BP/r5q6407I4rjWIBIotVLNen7zM/vfNHhidjevxD/DOxamifecd8b9Vl33jVb+wbr75mHjk7obLYVgRYDKBhoqUIbAfYCDAXVgFqhUFAz0pgu2SPBB2XgUQmUvSQau/ABhxN6VtzMDk3L7cmR+dzxbTV43DoOMshD0cN4WgsGg2Hi6xfIErn8ok2iUzzB4BzpDjXt+GHQC+G6wCNAHQD1Cq8g6BMjeNBf0NJLipKinLR0WgCS9Jgdn2ggx/oQKfhxFipcD7DGIcAMODLj9WDwvXTwQ/Ps+GrRgtDcOEGEp2v3d4b30Mg9of8vvoVPT6vadyIjKft5E2N1/MabucFgibR1TPTZV28vTA5MWCvWxXW/OA9uSXaLtNepdUs6NarhUGnzKoTzDv5yEAwP8lebhlIxe1LuhycZbESMxRZfvhAJmI2BjcFvO7uaTSo5E7ufOcxLMdvCe+jotQ8RrcreDCITgbItSU+3YkNcnr9Bq/X7/fadCavAkn9IcqrMmicXNDvw7G3SR7N2dPNd+1qSUzsem7OY7ocBuLPsr6Vjakds9qNob3TT3FQR6DoCtqMJ/x985YFnePHV6ltF/5W/VMHBkUE2Qiz/gF04y0z2VMrwAYuDe8IPqFSIGVKB1LHWT9VGrPG0MNR2BS9N4p2qh5SodWqjSo0SwWDKoiEwyH8tUTSqjXKFbcoQKFk3/xr7lfd6BE37CI1XFOIFiTnJSEpELDnGoGQIRD6VeivIfR+CI6F3gihcGhv6ECItoQgFIiEUFKdwl9KsYcWaofeqzgihyflsE0O6+WwTA6z5JCRM6x/Q6pbBtxKb/1IaPxoopLXsOdDY2dPjfEXf3msUxnP9sBsPp/bwBdaqAcWuYqu3CkFVwaUj9hcemDGgyG+hKsY3pFV1mg0Kqs2o/dO+87UTEwtBYFyWdpisHbqVy4UTc5Fk7a0YChUfbyI0Z66Q30jlgdBmmIBLXxkurTD1wMLzfp0aPhpcjZxNbZ3p7C9y1IdYGbCz6Xg63pYrYe5evgJ6ZRt1qOXdRBQk4xiV0s+HosWClG2aWrEZTa4LFaH02Vm7y667DazTColwd2MNpXWpGmUzQgEmQzrlKY1hnRaI0lb0pE0nVZrQGPOqNPuNMlhfIMh7qjXkU3E85iCGFkxr0oub5SgEkQwyfFCyWwQiDWKWlCeOIWsdmcLZZKuN3nNWf4PZVKP7+3xmorj+r6hUuaZXH5DQ3HGpqAwXxKGbyjNKg5xY4/4YqsfTTzQqOXr5LExyKuhfvqBTikWWc0qQ49uzrScJiJ57oZem26JcolRr7G062fPyVlMb7jCqoV9208YLY7CHC+9MnnFdDPXN35we/XPk1KLmOTUfhXfOH5q6x2pXyaHZmut18QpPofnA8EQlYHJzK2vpGBn6qHUcyn6kfihOHo5AgewBYjsiaCXA7AjsDdwIEAf98OgF0LeoheJvWYv2uv91IuiJjiugntUIAvYAog2gViSSVst3n2+Iz70BR8s9a33bfXRPl8oiajbAdhWHtPJfi4Dbz+OJUMel9vN2ovFIbcblG646IYz7nPu37vpw+5vu9Fu9+NutM59hxu5reKyb4lvHSZpWZeGNFYoEjeAEuAi1zbk90AfJo1DdsPjgNbBHfgpYi9Jcbg/Q7NJDlFKw8OmU2dP83DzXGWs8u5YRfNO7QfkUgdpbECSSIgg81zjD1KLMUfuvdYTdZq6T0+owVg/yq1XXsw3XPkg1RfRBwGtaHCuuhzPXXvlrVd0982acp1qVtHg0OhiP4vPb0n3t17Z07EoKhi6S63A9i6a7rxp5nAqN2PtcL8qIlMl7rpTOnvKktZJc6evXmK+k/U5DmG5/kkwiPHY+8zgzjB87Pu7D73shv1u2OuG7W5Y7d7oRvttsMO214ZO6GFQynbEQUIJiIVmISmwuFoA2GYTBaoRgEAsJh6Ayh8y+EMhv9pssdicTiItj1pnUKt1JqNRp1MLIBSNmXVGm4VLUhkxC8wkCcrv9Kixe8ipQRKUZqOymnc4JyDfEGRh/XH+uBwq43C/mctE87FlTBtKmLLMzLM1l/jdw/8M/Umc0MlVrf5o+1UjxW59Xt4n/LMo41O1mG6fnXU7k9pOsWDQZFTkvrWxMCUQmxpiXghioG8ygTtzdKprfX9ixSPtRhdtYnl7F+btk1jnxYFmNp2MwqEoYAM0HIVW/0Y/WuXb7kNh36gPiXwmHzrphM1OKDnB6ow6kcQJ33DAIQc87IDbHPBTx+8c/+Wgd5hhGw2z6RU06qdhJQ1zaCjgPyCYi0hvdcotvj0ES0LrQqg7BGlshkIWo5ENuHDVzDUvq19XoxvVD6qfUdNqtUwkM5Gy5gFvTEcKYSmNbP00HTm6tdjHjyb5mFgei+E0MUFcj9OG8DgJd33IWXvOy5rYZ70hSa0WEAk3BzvqOUAECqAnl63dvc+Uk+pM7fq5swrasm7ajctG08phaxBpV91E/+6LDzyxNTBy1KPRT1VuK1rb3+tyT9mz49ae9qBEVMS8vxPzfgebt/E2s+oodqFdT7vQja67XajPNdu1wkUHXC0uRLv03E8fdL3r+qXrLy7RShfMJh622YmOquFZNWxX71GjWyVwSPCK4C0BHaFLNHqWeplCeygYcELOCSEnDAnA7iDOh1hjVIopn4vN/gCxQGwQB8ST8Kfa4XYgB4lneHx4bSi5I8Q8G8UgqZyQPnvhDHstHoPKWrXWGiPHvVzge9HXboOx95H4NgB5HQced3zNIFPLBdJIbkThK7XYgzLfU/JNJlVK7dfY0EgwHWeWRb+SaL9GVwzIc8ZswuFyLv+W8vbqXRWXkKzbuagNLRIMU3rqNaZ/UA5GeVCOxHKYI5FPliPj9wEOAdwKDwNaAzAfIAIlQFKAaTtgLyCdJqMFrV0elyMDBADJyV1nrBHCMjlegnJKIrpfDLdzYZ+0eES8RLwOv4yM0i/RrtMiLTmcPU7aXYzoaT1ZiDKpGF6h3+TS98h953LlwukKV2mK3KCrXXmuVCzkGjRehIt54LS4Qv4kZW8N4f3uLdRL2qJF1WVHRs1KnblQ3QRPvFBQBl3mPGwRdFRnWNXRp3VwhJZ2PYR5MQoZtB7bvRj1D6b/A+Nvjf8w0lLjkPGg8aRRMHTcCHuMsMMIPiMYSFILSLfLAbOq51Y5TJbPk6+R0zrNFzA/ZD4qGHTKjSSQ9Raj4HhhMNicdjsLciRig0Qiltwhvl+MXOLp4sXi68QCtRjEMoNBf7t2txatw1RY7rzMNQNhnVOnRywReKISmYSxg91uJIxis/JItUJtm+bDd8dIG4lyhfyd5Mqy3fnqVZnIEWzjjXGSfs2yEPOQZyP5qAfLGlhorLG1+YwTrWdPMatjmKtFBcdVzOu4psVtGmg464St5FDTtlZLON25V12dgcRDfyVnnkhLzjwJZpwLv8brcIiyUh7oYW4a1IJIG9IWtfScAyQGuUcLm7Tg0IJcCzIJwG8AXoEPAB0EeARgIYCEXZn0kBjgdYD9cAwQAh34gLaYlpphlhmy5h62BJPMBfe6QOqSpxA4EMgRqJDCpuVXbp9Ga9BotFupU+S8UXS/DWxR+ZAc2QhuB/lixXUK9AfFRQU6ozinQIcV31agxxWwTnGH4n4FrdBQVrNZy65qq9s6YqWtXPBLrhJQDo3D46AdLg2QTEwppWKDnBfa3sEQgz2LwGLTttUOHthDqQ/JpdFKTWhc2Rjy+wa+meYYdxuhtgn4z8XsPmA1bhzYswX/uCjZtGAsOrwpVl2/dMFXnjCH3Ur/Aw0S7M10Lrh6kaC9OmP3nM+5WzT6jJbbIdXNqTWsH/lnvE/uw7Jyg4vZ8y0jHCIXP2HYeK8RfUX3gg59XgebdLBQt1aHHLqEDsl08A8d/IY44z/VoVd0sFa3WYfadcO6BTo6qoNva+F5ItlHteifWvidFj7Uwje0P9Cih7UHtegmEawSwagI+kWQE8ExIdwkhDnCK4WoXwgtQrhHCEKdUYeOIvimBZDFTDJBWAxiMFFmUniLNjvdLpdCbiL9gPG/Fo1coRCTNmKvHwdLY2riWFuZNKxib6On0yS/lWRip/OkFCgbGGCdf+6eegPuqFTqqrvSaA25+wwsFiEJw7V819aaNNB9ouq5B79+32hbTGlRByOxG2dMPyUC8ysd+qzTkhEMmar/6diz+5uFcF4dc/vmz73pbiN1Uay7gtRZpqkvYLv3lnA3pWXjit9l+to98Jz5hBlJVBZVREX/QwX7BccEaK8AigIICEAoMArQXwQwQMPfaBhFcK8VrNaHrT+x/sYqkOA/cxHGou5lGzxjg3tsX7ahm22w0gZF24Btro0228I2ZPuy6VnTyyb6bhPcRE5xV5lQqwlMMjYpkg1GGjSUi7u9MFYej0CyaJnnDBuMrGzgjljHQ7S1Kwv1NEcSkKQbw5FvlXsrowtnpSPXpAfnjx6YP33nTeCPtFTPtS6bMZISHNz+zKF5s4fKo899uHRwwVO7qnfevu/5RbueXkpyYmYKjCgsvI6SU2rKTnWepEzoT4xUo1miApVaQZ1Af/q6SKG04s+X9EqafEjVSip99p3zmnfOY6P93nnN2bEKm6TZeN2P9kNe3PB3FGYSSaacSnV/5Kt+8LMXmGSCKSeTjBDIZ6pcrv4a5p9PlskohsxrDp5XbMK8XtKoyIQYmUg0QwEKtUqpJ/OzqpVS/PkijeeFp3WWnRc3Kba3auO8wuDXN80rxj4xme46UP3Ad9VGbl7pbsGd3Py6X60egPnXchPrpqD6i+rMi6cuHsD74ynmmrwQgKJc9pQdqe1w0Q5n7Ofsv7fTdhHtclm0WQ1QGo3Go6E1moYCJxaRy5gyIrURLhrhjPGc8fdG2qhQiEwuMFrsLgGl1atidDuNaJFUIVDBA9gM4zdP57Hq05rbNmDFSD7YtpkbNlx/vQb7Ymzte7aes4b9WY54AtfT4hAbeArVwk/hWpaKif2dkT2/du3almBe0tOyavHixdWbAlC0hKWCoFWfkhqModCAPS0UeFzGmEjLxcv2Cb6PEsKvUirKffyXCESUWKw8QR/9OiUTUFT6wzEN6UXyNim7AhyezRP/rdgBKHF927+1vdczqdX5j8HrhfHl/6s0616O5quCH6CA8AeUkPIw6h8LPxYiSkhvBQElFABFRIlf1TZG3MgKCL0FbysKVP9UPQjtnwiXPLh1K0vjZUzDXqPxvuAjAUK0ENNA9KU0vMFW7JDbqwerf2I+gXbBDx68Ziuh8SGm0VufB/oYIQrwRMjviEqPERq2sTxHQxzGE0G9zCfVN2BU2HoNOw1M48uCH8B/1ecBHwGikYDaCvh3mEjDKw4HvfBf1Tc+YbArNiqcsvWaBwmNOXgeezANMTWZifxGDD8RwUdC+A8hvIngY6zIhSIKxGgrLRIIf44REp6fiMYTPDv2zpjmbOUd9lXPclHd8QYlYTF+61a0h/n536rvMp/8Ds9506YH6/PO42fexD6zlwniZ74pel/0kYj+iIb3aKDEIBLQWzEXxEIkoH8uAnLTAj+wQp7IPXAsdzZXex4Iw/jV8NNuqv7H7/DLJf72c1ZS1zy4aRPeQ9+sDlDzL/6UclJFxoLdYQ1e3SKzUmXSa4xmh8WhVEkEDsysMdK6kri+OfyEsznSU5lzcc0NFf3U4K+FhlrFrH6cb1TbPAKk9sXnONWLBg1RaVD4w7buobwvPjsYsgcM+RXXtH7Sa3WITL7vLu6Isr7qDIEW5gsfokSUj1GJBEgoBPymZIGT5YPfko15A5bgKaxRgoWgUWyG+dVPQXr0qEC76UubLIeeJ/2tbfjdTlwcw3SUVCdjl0tlmGWECqYmlitkSrFUIhZhsyOm0u9iYhpCu40si/fGznIPwc/CzzDTfjpvblVCoTVcEJ7gnlC9u/rp0aMgvZ578JlN1ucPWTZRFy9efKw6LFgqXKsLYa+F0orRICJ1p5XH8cIolRwOBuKFAh5HZarD9HfoXXhckB8nqY0rFvX62riLP6IowUnRETzOQMbJt0AIbqRMjIymenoSCYaG7pPoMBXFzn28gOkWL35M+lPg8SF+PNYHlPwYupkUMSZk8V8J3eqrgpPCqXW6J9BH7DhCFuvb2jiqWH21id4J9CBHj0qlLJZGer9tpAd/5Z9LU+1tesU4PW/1t4304K/U93h64bBSOT7u3upu4ZNiGR5npChNWH4HnGOfn0F5rIjdjBZR5bLHwwBmK54HAmacDTUapepu+k3hJkwjzNGgnudoUL/GA1gaDCOTYRptbTSNafScREeaaVx8jaKET7P8N/H8nMfxH1GtWRDhL7U08T988WPSXwKPj+DxIvkW/KE6SaGLrx0tY7PLvSChW31V+DTLL47uCXoKz4fWrKKBX2Esp3F6hP9b+XH9/cXiOP9fq/62kR7m/wl+XCatFI3TU2I5NdDD/D/Kj+vuttsb6U1qpIcmo1/y40qpRnrh6qRGenicgx83MNC4Pl6rDjfRG6nTy7c00qPx/mmkN1KnxzCN8/s3LBe12IvHmck4xXXs/rEyCgQU6ZrBYB+rYWewe47Be+OXoqfwd7Cu0YTkm6/foxXLLlIHIUKFj9PuBCQQRE+gI4w6SlPJeDTCICoaRYjhFkQ8XSlc7tnr/sVn/37is+UZUOJnZxgVvSQB5QRMmEL8clOoVApkDpifapafZp5P32T5BFRXt9Mxzqc3sZ7ZwOqZKDcOfs7zMx7nqPL8rG5pojcLPcfT6y810KOo6pYmerPgLzy9XE6laqS3G/PIpgvBbHbd3gZb4TGyb4CaOVMqZQCmN+0bprpbIBPejsfP4cZTX8WE2H3W14X3DbvBj9THXzyDZTCf3ZcWfl9u5fYl3sz5YAjTLzbS53qCsONj/HgHHu9ljEANDmYyDJwahiPDsHQYqGEYpthQYoG8DZ7b7os/F74tWoK/a2W/uxn+AnbuWe3YFcPPam98FtvfIi74AI+Pszpg85w9nMaeMVIUYI09Y/xNWF69hZ35LWRusj/zc3un9i79/RIJpj+5iVdRvJa+zr5LouFdyPi7CWjH47ua5vNW9VXRFiJbnv4J+lFetlOmRKPjso1iXf88u/cSvK7h10CGYbCpqcuWm+/hOr0svA038Ot/tL9NRtb/nAnrH89ZoCLf4Wlnqe/VvjNrYIDbM0PN38Hz3t007zuoVylWm8LFXx7t7eWmjsc9gfX8+LxF8jtOc2/X2srPmqW1qJEWmoHe4Xkw3BuzNPJgUSMP8DgJP65MfJI6D3bifTCZ3S82fh/cxo9LuPFarY+7sboFpYQmPC7Jj1vD75dy2WweH3cKO1tLWZ3C0pN/wOplB9YMmKl+v06HGUTTuQYOsWuHmnfxY/Rbolfkt7B6JbvzVdbCSbFeyTNqekkJyiVwl0hoFGWIYtFgxdLamgzjLYVtLocJxlULmcv38d56V6zFvPoLZy/hNOzl1mNPTziM11dP03o04PX4ERlPpXn7+m5tfLHI7vXihP3xqvBdVhZ/4dfjDp53kyebTOOyMOD1+BErizS/Hh/nxmW7uiKRcd59H9u+BnrY9j3A0+thzMJGer9tpFfHHmSaDfvg4qvY5qZZen/l56fgx+USMI6hKH31VdJnAtPLcOPg7dr6PH00HCYyY9+X0HuD6A9CD+MQlh6rR+ZgPcLikFJJjl+co4+gdCmWwc+iF4vu5p5FaJBnERoXPwGGSh5HVDJhwnM7cfE0Y2CfjX6WhHJySXJdklYnIcmqtAJHkZ3TbxvfEfMswb9jPNbwjhdHqr9teEcR/PVv/BtSRz0e7g15ng030sP2aCtPL5VuoFe9WB1u5Bm2R5Yazz46yq1zlmffoijxleyasvO4b1ttTeXzWRqvqWbc5b/4sfA6Futl+TX7GGc/gJo7txurJJjbZD9Y+qwO5ehvQZ6azu0osPRLl6HfWae/heUXO75S6e7G4xc006++Kr6S1Q92fg0d5vlRKIR042vIj/fCdaw9zfLjNvHjRkfb2xvs+MVfiCzsfB0T7V0+GZXj52cm4lD6BXa+OQ6HXsnPtr2doGZiIZps0JvYRljY+Tr4eSzi55FPOvVNeJT0gODpNtiIHMPE442447eN9PD6mlPTj/EGehf/E+/JBnp4T+7jx7W3N9ocjGMa6TXgnVSscX4YPzbSq+PHCfSoTRd/IXyV1bdOFsOtR/M4DIcdsDzRiohGsQk2rBPz9FPRGfydPLsHN1Ev8mtNid+ORXF5KOfBnYc8gnANxeVyYTtGcWG7XN6E4i47jw3sPLDex04vNdjPTkRAD16i9/FcBAXRmkvmkqX+gFfmZMYloO/vg3V9sKQPRvqg3AfpPnD3gboP+vi5aaIC7J212Jonx8+O/adw+Tle18CraITjVfQyvOKwdv6yWNsDHgTOGou8bowxEeV0NLKocLlnr/sXn/37ic9uxNoeKHtgwhTcl5sCh7V/iH3wv7O6yFXTLZwuwiA6Rgmwwo432TfSc/d7rC5qqdnDGpYtFPxiPL7QpCtY+uzedvF7e1LNx8wlWPrpy9Dv5OnX9zaiOoss9bYJe5vEEJ5i8eWnzXgRYV1nczUbHMw/jJDpLpZ+oe7D8poGpJymaaaP7dtTrO7/lNcdW3iM09HBcZPbczGsO7rYvVng7eVf6jrG7W6OTTzF2stPeXu5hbeXCc5e0tiwk3lz9OlGONL4rGeEk7hnsfbyLxwWz1E1i0uQCffkJpZx9pHEMxreCeuv2/h3askrQuNzlWL9Nf5O2D4eqWk5j5vHnpTq4i8Ec1n5ujn+U0fH8b3RiDna2yTf8xjTfcTyv8jx/5O67iYwBVqb+U+pML/msjEnN6+Tf1nDrOWWlvG5nsd45SN2rkV+3HR+XEuLVjsuJ3a+7J5j6SmuZzErh++Hh8mEERqegNXxnGk/+45Fds9lItybfh6/aYKRo6Ud2LBCB0Ce23BEANksEUCOg178hitc5vk3sBiBf/7QZz//9obnbzNwz59Re3439s1Jpm629vyejlwRPz+bvfT5hJ81eeG1w8qrzld29UyZQhh7GfE18bomQzwfLMM6x/nIE2H5ZUTKrZn7MQbPsXv27xN8POy4k0AIRJr27By8Zr7KzrmVX2OG2vhIxOXC44NN4+/HuCPHru+/T1gzwaC+AZ8QjLtCcGedLodxyTifQCweH1fAGLyBHrbjH9bG+XTj9C7Ox3hynB7eL7VRbp4apmWuDjfSwjY8w48KRxrmVv0rxpINc8NYUlV/h8a5fVB9XHQXix087LgBFs8rjyMS+AsG6zHZzurj9Gl2f5S4cXzsFo8bGeGCTwWO3pYmerNoD/9chok06LsI9hEb6c2qY5Hh4YZYFqY33ERvpE6vxE9vHNs00hvHNl1djfv3A4wV72L3j6cZ2+AX6ZuGrGT/tH8mtildHtugJXOhPBfcc2EuwHBtE11xxTDGvvj5nB/ZjG0mzuNG1ifgfdppU8HG+rTTLodt6H+IBPxcavY7iz3i72EOW2i07v+j7k3A2yquhuGZudpl7ZIly7ZsSbZlS7ZkLbYsr9e748SxszqbE4c4CUmALCRkISQhCZDQQpKWpVAoUJYCIRBnw4ECoQ20tLjAWwptIVAopXRx+d4WKEssfzNzr6QrWc4C7f98f8DSlTTnzJk5Z84yc2ZmBlw0A3bPgA0zoG8G1MyAMyBk+eAWgZYW4pDzU3HJPk0Fln0IsE/xkuRFjN9O27gFDsE13FjxOaVkbCXZW1CK6XlaPBuXj1B9vGUDr49dLjLFSSKRJH18FI+tlyg/7fzYuiwWWxUK5uBBKbZRN1J+RlLKlbuJkx4r98XYe9KbJP/G5RyknGIMyeE1HAUVwfLctLHQZOp/VHPlwZuxWMVXZsW9Dr1C/yMVP461bo/hDwXI3Ni58WMZWc3jn+ct9dgmwH8yjt+PWjB+Th7bK0gFCLWkyCNXR228Dj/E7yCX1SC4oxEH9j7SDjrNylfUx8FxdR2O13UN6kjEdUZT2rhOWM81OJrm+6rCR+fSAsltwXHdTZS3Dt7X2c3zrKYC+JLjusmUt9V8uTWx+M+Xk5XQhxuxnh+hev4Lvv5bYvQ2N9P625J8gyEsizsovTWcb1DLU9vT06bCpbtSfDMO/xNx/H64Pz5XN6u5DJJOnJ5iS0kdOwV1+GsT1p+s0SA0N1EL394hXA+1mYovk31YYuLIZA0xcYJ2LIi28XXUcu3o4dtRW0tUGWxIacdZ7MP+Ucrg8k6KfzPMgN/jILJMADcDZiXh/xn2YV3UJ6qj+DcrePyZmZCUtqbixzb/j5SvTp5fMR2ca1YqhHHos+ROFR4vGbMtfDmbRVjuLPYfBfgE8ytmo7Dctdh/TODD9rCYK2Wx8J4zLvMnXEYwJ4lt5rfjMa1wrQ77AMw8Osca5mNBY5zXXi9xAhDypx1n++Jyug37WoiHqfB56LxsQMjtOO/2xXm3LRCDmFqrMxOIhnHyUU7XJffz650S+JcNfMwSiTgc42OW6N24jp/RcXww1f/x+XJzuXEZa4ngzu+Z4Dn28tmFsL0QtrVVNzVNF4tEipnTFV7gc/u9oNTtL4NouqKMbAV322xGq9Vd7nH7XW7o9vvzpiuMzIzpiulzFFCuyFIgxXQIwPTpnQzcCYC3M9fPNFRqHLlmLfTuxPDMToVYAhro/bwjDS+PkHPP6e0K3N14JBO8r0/LbbuwxLfKnNbx53STRXQN/he7AjzoI8v2hgYUP1iPnpZp5vK0aN5R/JB5NaOBYQ1CiaSkesSdjh67EqCeoftHs34UeVw9zZmfk1NaHZ78w47JPq+3IM+lUslVWay/uUJqzsnNKP2R+YGGzkkrNi9YUOvOU1vy9dmFJq1UZvSUW0qKHDp1XT+8bdqKd5uUGfn5865qmTfHVeh1lhdk6TLNcpVMURxap6mZ2ld+cMWMZWej79z97qzGgqxiba5J5cjMNOACImm2ylU1JVj6F4g1UhK/9rJtuJOndnXNnOFwOosyMzP0+gJ70eQpM4pKSvI6Zxg7O2egGRuxje+srw9UV3d2TmnKLZkS9mqm7JxRNLVg5k5k11hzZTjaGXn7ncBo4J1AIMYJmptDOjp+qDU5KgH3fzDBAbpPiaYzGMLBeniOLofkQCD8ypy312MMvFP3sdFlSNPrIoXkD7q/qnKU28/Z64/zrHOLbB0FNeY03S6zaDuK5nqj8nP3OnqQsM4+i/T92CD2f5aLVwEPeI+d87SLHJN3YxF80AKvssAf6+H39Qf16EY93KyHQzpYoo6o0a2SByVIIT8O4QMQHjI9Y0JXm75l+r6JgSZgNGyWw3o59MmhTQ7lBrkhR4uV9RCznQ1ptVCrdZRZc3JsjkKjo3BOITQXwkJbrgMUG8idsRlWc7CwmHHYcnNkcoUiIyiV05zhIH4h4woPpkhwmIwmehUo3WSh08OIxUdTUvWxE9x0Qf7iQl3Kpb2YKFwPcObTEz65uwTCkL/W0x7mtv3pw5V2zHPx8ujj198WPfRG9N/h4soX79hw2b03ZsCVtkdfvqa3+aPodxTlC8odtu/0X38v9N+yZJZoRvQX2tuv+m305NnM5++95Ydrt5XCnqEHr/zL2TcKq0suhaOw+8YH505J6L+jWIdL0MuAyxN5VpgnwudfaLFGXOPDKq4kk/jzvB9dTnIwErkiuOxzuKyJxRyGaE0DFvxIqYEr3kdxY1usoH43l4PiEfUT32kQuYfGTrEaeWYozw0B+d/tIO5o31ou7uJ09Lp4Pc9QG6jHmr2/ek01wtYGq2pSDV/H9FgdOF54kuHWRh8XHcYwhdjH97IZ6hDwlrndLCoiFcszjCFQ5KYesIcc68PXKWIpnkKKZzN4lOI5LMJ4QSObydSz+SWhetaQGWqoh5p6OIbD+MjQ2KesvsODesKnwq+GGWzv8AdYI/AGcavWcXVQWoNpaD0o+i2uo3qQ8WLyjro8IfLOGuSaUI+337vDu98r8rryMOJ05K/1UH+Q9Nlv0tB/iOIuPsLUVw6NfXY+WjkfZCI6B0XrMa7yQSZA6LTZQ+SdVagtoYAbTECeh49FSP96x9OHPNRvnTLIsASnXBWi7zoDfWczsgtD/ewp9g8sw2L6PzxvX8fqo204IM0f14bjovdxfT7Mz1e8UOPFDgnpYwZ4q4pc6eUD8y/hO4h+JNWP6+NjtA1lbC6zaOrqqc9NZaZWOs9DZwU/9sRBSe84GrkxmMfKGVBZjgdgWrJiNNG8qFXjaOLGpo/NxWOTWYMtWxtbamTPQ1MfiPfdDAH/T8TH1GO4gOcYc6oKVlHWZ+WGqjwJ1msJhWVx1vcJ+s0k4P1WcIIbW8xHNJbSMi2NlJ5GR7DDhUgWA09WYtyko+egaBsnj9Wkdp1SHXqiGp6qhsXVEVcZm5YmqmLORdMhitPL5jE9bf1tSNOW1+ZrO9UmAm2tTU1sOhL71lWcg0ZuzBQPMrWEGqXaFAK1NRNRd27a8FghetA1yLRT/aDShEB7W31lWqpifj2h6wbBODgRHwdEL+Q+yVQVTcS/uF7sFch8rJ+OMSEMb2cNzKkW2FI3AfsScj5DsmocDZycO9kMZg0LAVudEPUUpglk/bckN4fSUqTcujkh6S7WTCV9CgRT2oikp6emj8sJelaYY4RjrOkYQxFrgdrGHY0ov7G/EYHGNY1PNL7S+G6juNE8NLZosIOMkrXruByhZ4W5R4JcRJ8vKZcpOT8L8+8U/iEfxw75tU/UorFaSIVCjhU9FooiErXjKjgZIHlaa6kNLOFtIJkrNDyJ2JKeElSix7ExR5KwLsnP4m3agj2ktcDKqmB+KwStkSIcn8HWeKiytoKv43/pfBJXxxaa6xQeREGig605IfpuMtN3VidXhtjg/iACwSKyrA+DCe2RkLekNhOdhnbxusOKC7QNIpa3cfTd5qDvx1SWEIv74kvWitu0qGp11XNVjLYK9lTtrzpVxYCqqtIylut+j4ezd5h2kZLWw+Wxbd7AaZR3cC0RrN29xFp7qbWmen7MC70lxFpnEEl1mYxENjwC2eCs9DnbcFDUhAu0JLeBLSF2mu1nd7D7WREbyTtvC9bGxjnp/3vHteGQ6H4iJUcYbxGx2BPQW3EOOgdpL1QPohbeTpN3Nh/b6ZZacAEdHJONL1JpwxLcjTHPYpVMGpoGJah55pzjwF9eWsR6sk9i3UEtejlv0cvjFr38VPkfyply3L4PsRBT8Zmb1Pf549p0XDSFcrYUvcJCDVEXpM8ZwHZWRdjztIhacF5m1lFdJuzvY7RNhayZWVS/uv65eqa+yDmBjMRzCrH+oHY7mUZOj7SwFqTt2NGB8jv6OxDoWNPxRMcrHe92iDuIHrkACeccDl7PfIvadiG9nLaxYasJKiuxukGEUI+Q0Jgfh7UNsyCRy4U86Ahp6SB0Ek5YsnNDrLPHuca533mv85TzVacUOJ1KkgvWx+l+ktN1C9FBJKeL6CA6x5T7JOx3QHIdL6e8zCHgcGRSVc3189gpTLcgJ005BD8jGvoYPFwMizn9rg8VsyZriHx6srY2VCwmcknGdkzX+6PPCvPVMI6/4h8chxHkxaze7bbZsJgd2x6EQdvQ2O+IJK2bS2R3C+bPs7TfcpNySBAoKiJpjDHfqRbTeZTq8aBg3tvMahE55RuB3P5clCuycJo/fb4Gjmmm0D5B+S7IuqCL6xNLKJbSRiH5tYSjVJ8HeX1OLtD24JhGa8u3sTZmvw3aqLq1hGwUiVIXAjYbnX3zTFA/lb0/8PqVzGfUDTIeXjd5eP1K3o9lWEIeTNqXR7GgEOYfwQZ2aOz9Y05nwk/3xOjk46BgmjiIaFYH0awOqlkdUOOAY1gScolmVWLk2ZxjmSeQxXj8MyHtB0X3YNy1ybRz8Y+n37PDs98j8hTkTUh6XJ/WxmOgYJoYCGtUh5Vo1AnoTJNjIqBxUFSDcVQeY3p80MerVV8s/PG5wDk6lq7l1sbjn2Ca+Gc+q2DS0BTTqIUF+VaqUQs4jVrAa9QCapeJRi04VfCHAiavwFeACqy8Wl0n0Kt8u/LHteu46BEau+iZVzxQ44H9Hgg8Fc4CdoLmxHRpbTwWCqaJhUrYLCbAGjNDAVatDQWszvRdHpMLMl6pPk2mjRu3dhIHlZXhgTsBSRWxsXyKjvlgShx0GU/PjoL9BQgU9OMeImM6vajG5FSyme75+CW/DtUO9wMHa8JeobaxB3uGrzaKQSOr1XJ7NZ6IxVB8vzxE16Re5nNuDgJ+pT0CfZGGCIqoakm9VQnvSTC2hfUqxuBXuF4cH6HyBrZhfwPToO2mfragSjC+TsUY+AmIzWqHPR5WWFlFvB57rB6BDmuGbDNsjuuw5mbcxCQdhutZF2+bQIdV51ez1cz+aljN6zAakskVWIdVV9P9NJ6UdlJflevfLSgT+6qU3imsthTTOyVpbYyrd3a8Xs5PzWfl6B6aTtYsGRr71THSM83JncrJlmQzXSP4ZYotaGqSSJJsgegh5nS8Dk5uslg92hHZH8EdqY30R5iIJG4N6Hr5s8L1coybxMd5g7CSjktHYainsr8S9VeSxF66KYELP2PyKlhDx/XF8sDb2BxB3kPK2jXmFS4PclgTzA9DNtwTXhPeH743LAbhSrGJTbSb6MLTlFdVgjk0TFsjpU1hCGkb4SksyFimWV9tEm24Tmk7lcPf8/Kfh+WwkFXCe6bA7VOemPLcFAYPwSenTM7z4qgiwSyBnByh8viWYAxgv6Gh+3A36u4YGtuDuUV3XhwWynFKvYoxRDa7YjhN575O1Fk8BG0Ubkoa+U/UJ1GM1WJLNQi7iCgW+UJdvLruouraaA6xXWu6UBcm4yepZMTjGJ4We4wWvt9x/02l/afShvKnwv1T752KwNQu0g1C3lJ61sXbz/V91iDsoR6wIjOk7YGgp7umA4Pxc560Pjomfs+PiTI8JtxsDtT0ru5Fmt48/La994ne53oloHcyXcnsFXZ8vN7Z8Xq3gEeop6iDq+fum3vPXAbM7arFdcK5go7n5BjXHYnXHZfjrrgcd/V3of4uCLq6aMJ7khyLjlA5fitFjmd1ewS5A9y67L9j67JYt5XAa7j4NESW94ulmK5gki7l1/e2xNb3FGO62NpstQgPXcH0FSfzQ9iOzKb5Ol/ytHxOfMZBqpRYZXV1aH/1qWp0uBoOjT14rDqUT8ZZ37rEOjBtR23yerqyqUkkSmkHkQuuDmy/yTkD3kFYQecvdSHyzmZWtIb2V0BQAQ9XvFrxhwoGVFT4EOfgewTrzuvi9T2Dfkd0KTc+j1bUh+g4NRSXhRrZnHwyWF9thI06wKmfhJxy/fqzeJu3wK1YborZLJJmtqP+3vrD9Ux5/av1CNT7CQWCbZqxOIPS8hKVm1pebnA8A+oHYRuhpb4lRN9LQ9y7s5C+sxp1Xug5MrEYQUouPUAwijB5iMQfkhbxFOAGneAGttVgNGbl5NhqG4y1tQ0NtSXuWvyfdEpnWZmNuzZGr9MpFFIEobSzoa1NodNlGXP1yJ1j94LasspKKcoFMrIqE/AFg9rRwMvcI/mUuC2HX14jazMRi8+nTTqAMegvL4HC+wqKyOGhdil3AD13BQu9toCcgBWEDLk5ypxpJvdsJ4C8yAMdaiQ+9SVQz8gpNTkcf7ep1FZLd4YoJOtzuayG4r9lZ2vrdu2bWVeR024tPJvzD50mQ21VV7mswQy3Md/xsU1lCxRlV7WV5RVClc5WvokJLAtl6/RyRWGhXl+S8+2zv1lQYMnUFGRX5m4qQy+cPR1p12bpdQqxQibW5/o2MpFl5QabMcNaSZbSAATdeOwfFt8MusFf2PXd3c3tDEJAq5Fk57S2tVvbyc55CZBI8qztRmt7u9UanFYZDleXFOeFKqoi1cFqW25Lc15zXl5esNoYDFY3NVVXBye3T83r7m5qrYItO3NzRBUVzvrqxrympmYAmqFWo8HQzjKJwmo0BsvI9cbkvlJyPPGvCFsa6KrmCLndiFxpih8CsZuiJ7zVyKL9FT02nt6FesN5CvCXnTH8iXD1kL/wyIvIwY32Cb7nTw4scjok5KZpe+KDqH/Wg7pH/p5lUOvN1spc26KemgqD3aLK/yR6a7pv79M9ILUXFSsLzHD2LLiSfxbfHP1tx9lf9GZqjDoj68m7vqJIbcnTOdYxU9J/25F5pc6Sx4gKI9Hfxh4xP7GPJFohXgX84AN23yO+kz60qQSS2yrQCRu81QZ32+Atucdy0Ybc63JRUe7sXHRbDlyeA5tzYEUOPJENb8mG12fDWdlLszdkM83ZMJQNl1lhhbXVOsvKWDOhPBMeND1tQjeaoNKUbUIHjU8b0RYjLDbCgwa42QCXA/gAOEbP9dpIDrj1l/ZY+i3IYhEPMduPlpYG88jSaoYuK2hhCoMZcj+QgoZAw0jDCPSNYP7QE5eCPrIamrwUmu4fJKPMZFSLOD7Vi8ImtdhktKFgoF6EOYRHKvOww2oucnUs2fKtyYsOLAn0fPvUHz67ZuUvjt52Wa25rKm0cm5b0KHNVGkMzF5PuHz3zOa9O1bPKG9dd2DyDWfPDN0wTcqar3zwl+9+tNrTXVvgnbJk1Spvx+WFnjw6foi/9LH4UuCHtewbSf39kBPiLv9RrNeX2WCrDVYKu39ZLpyVC8P05DNzLsSMmJkzkIPirNidfUs22pANm7NnZC/JZjAnHrQet6Jl1tusiGfIo5lPZaJsypWnTfBxE8RsudoEJ5mgW8gft7Ha2GncYhRxLCqSPyQ/IWdMclgkg2ZZGpaRm4cJ20SUbdfybLuWsK3AAgsLMpTfiG1fi4+SnExDvqNuzmXbWmdsnV7cvv3wr0fOycc9266Y5mtevW/ytk/efuamWVKXecuh33zw4QrP9MZiX/eyKy6P8xGN/QrHuf/ANicEOsDNbHuLr7C62g9CIT9EqF0OlXKVT27z+4x+nz/TbMb2yOlTGZUZKp/PZDSqfEZ3S05FQ77cHwplmc1yhFTGXBNEWLn9g7c1RLWdeScQGOayOoI+7irsxCHrvhs8MppiIzjeepjc9AntNHkDqyWzAdIED3LGop3kc0A1w3cY6SgUZmhHYSvDdx0KqxkoQ4ziuyYGiZi74NXqPBlCyxTwHsXUb7eO/rPne/t2Vofa3PrgjJVVmQMbVtt/lVVY0K70tPqztdlOvXtRf5+rsHtSg3hKoaRDaZSrLRmjLyCLsSZHkiGu1hQWyi9ZPJq3+q5LSk3OMkuouyKbMZYUobfnFxWpvnpOn+/J0mfrZEX1Pe4MtRQSm4OiP42WMIeZvYAFM8Fdx/MKs8pKSobgKrbdAIwG8LB2SIu0WrVObwAGgzYrqweE29qQXK3V5gFkBEgLpDLcCFBiAExObU9Z4+SAJsfhkIuRNE8mU8ul1KSMULsxzPe5me/0oBY8f4OY63Ny0Bfu4IBPH+HuJZeR/CYLf1s5OXRZTPqTnAhSaINYPs0GktBEDDqRSC/kjv4xGQknyP9JvBCncGGgSpWb02SqlMNCnVkqzZCW1q7LaS7xKyW67FxXeUFZXWX28qlTn7q8cs3aNeFgq1sfwCwpvnRFf/Su0uYyizbboXf3LZxHuRFBW+7CxqewI7fSmnXJ5Kix466i5U1THVqdUi1XBO1u/yS2e1nwzpUr39vesGqKx2D3WEIdpUaxybMVP2Oe6OWuhmmYJxKYiD0QmQdBLxGfWXrlJn4moLIyM5NNmiVOW/5QbA+Pz0fLl6UtvyVefmdPbBeUx0MAGOQbl3OXCrNvHIw/LYwqDiOV7qL7kDmoUChNTWlg9gtgvN40NfEwHslNcdp2b4pBTJ7MQbBpaTMLYA4MxGBaWjiYplQYsg4ryLPBfCEzzYN0ufOI3Bgaij51rKiIprXE17yTyh8Sls/F5R9LKk8GpOi0eIsWlx+gfMEIso4wPIABAzycAODbkQqz7/wwPF1b4nSRSCEBYwkNjfWdF2b/hcKQPuZhdvMwNTEY3GE1NeeGOZAEY8Mwp1JhQCa2+3Yq/8McX2J5zFOmiMXcDvMk+U8tfyi2J621lZZvTlP+MiqTXPmdIJbD3NhIABBqHSdfqTD7xsG0p4V5RACzqyeRK32ueoQw++MwLRPWcxOON98Ur9K6gJnsWsej7MroWSqbNCWEyubY8WNVVXQTLiebd46DOURhSjiYo1nZIfquNoQ4HEqM40dxHPFYdzsAUgbLK8bD7aLjpRzxVZOJ4XcTVdO6T46D2XdemPH17EqCwZI09vJ569l/XpjqaCfzQypLr3A9SfOpqTS53WThJ2X/Qmr5Q+PKl48r/yrl7ytcbw3E+FtXx/E3MI6/qTD74jB+PwcTSgcjaojDEF39YVxiS0vJYVPjcrfHwexPAxNKB0P1Lgezm7afg2loyKE7AprPA3MgDUxrCgyWcWkrkVfFP1NlvIky04mZ+cyxpqaqqriMf2cczKHxME8kw2A5k60lMqP4Z4o8N8U1458TIDE5S4HZd16Y8fXsSoIhsvn6eevZf16YVwmM5CYBzG4eppfC5GMY/7He3nPDHBgHE06BIevS9XQcvMbp7D38KHA6yVEm0JGig0n5FkH5Q3fFy9OdLQUp5Ztx+ZepbL5GOblzrD8uMw6Hme5FKEqRmTkpMPvSwBSPh2H8cRjMld8mIMD4WkA6mP3jYIrTwtTQMcDB7N4Tg6mqMtN9EuHzwhwQwHD1RMbB4CIiLdXz1tRxkxe3DU8dy8vjVpUq0sMcSoaxYpjHkmGwPItrqa61poybvJjnMvZBAiQmzykw+84LM76eXUkwZAy8dt569p8X5lUCQ8ZAHCY2bkLxMeA9FgqdG+bAOJhQCgyXg7AqloOA7c3PY+uEeSXYfiBoS7IfqeUPJco7HLR8/rjyH1A/L8hxJe5L0zwG7Bc70vnSSTD7xsEUpPW/K+IwxN68HffzXelqSgOzXwBjT1cThnlp7D3J9VQ2c2PyPEZWgUyDdCWalWPv4TGnkx6TF/NRPh0HcygFxhr6QQrM9rH3pEeozOQK5NmMPVcexBG6Mw7Cw5wcB7PvvDC4HslfeZhSgTxzMHR4wu5jAiiunhSY/eeFqcA8HaD69gynn2N76goLiTjCkhR9m1r+UEr51JiVlL+F6kCu/M5iEN9dRvarIlQ2TmYq6H7FBMw+Y8Kv4WDGx60E5k9xGCJnCd+huJiQllJTGpj9aWBS41YMI2KoruVo2x33w6urOYj6dLQlwRwYBzM+bsXxkMRGfZQv47r2dU7X+ikzC7DSeOmY319UFNe1xK99nPoBX5Ld2wK96Y/7zy8kQCaA2Z8EQ1T6kRSYVwkM9QNiMDF91hbXZ6ZjbW1CmI6xj8SdVG7e40YnPR+C22NbQyUn2R9OLX8oUd7no+UDacpviZffSffkxiSN6+VUHzUVZl8amMrzwOyCD8RhyssvrJ79Aphg+TnqoTLDweymZ4lwMD09HEyqL5wKc4Cen8RHiS0cTHuq3sRydguRM/R8it6EZZxycoZWlpXFZi+obP5xHMyhcTALUmBInHaKyBl6PklvohiIPzQnDhLTm+Ng9p0XBtcj+ZyHEepNDobTgapjAiiunhSY/eeFeZXAkDEQh9nN09bE0ZYbWtnUlEzbeJgDqTBrUmFS5+PuM/JWvcRF5/yKU/Rtcnmp9DE6r8ZBlFCIkqRxw82RJOYV7ouNsgYadsL6FPykfKug/GOxM8Ia6mn5lD3YfByciFHvq41HwSRwHGcvSPlnBLHmY9T28xAkOQmWJtFPfHm9wJe/j/rytLzdTiOGvHHl3xP45I+llM4f35/Yr0r4PPf18L2Zm0u9quw05V8T+C6Pgf8T6/+cbAqRk0QPZ08Tti7e/y4X7c+iNPb0coHNeiwxr1DMWWDXOfXifTF64nq07JzlH6O6Slg+eZ6jFsfs8TlpbRGZw9ZJ0Z30RDZ66lJzi0bDppvSjuUCJsMfGkiBr62j8OOnuIXwW+LwO3sS8A7WIALtHRh+ginvGM9ScOxLxcE2JuPwp8cRn8/Wurg58PSUpJsSj/elEMf+8ThilKSbIo/jiM+R47bs3pSCYc5cDkO6KXNBW8wCHAcGUnBMm87hSDeFHtvTJzzTnMgF1xJ6ogHNEm1qzpWz6efU4/uhUnAcSsVRU5vAkTLPHrM7AOOIz5sT+biLw0HmtZ2sQgTa2jGOiebR+fn6FBz7UnE0sOfDwbdlS7wtuwRtGU9H6jx7ehz7U3Ek0XEOHLF5dyIfqTh651Ac6efu0+M4kIqjZ5oAR+pcPofjK+H8KJZ1Op+qk6A7n+IzcNvanE423eRqevhDqfANDUL48nTw8blTIhcDMWgs4Qzo7MTQE0y+0pywVPh9yfDNzRx8uonYGHxiTpXqiw9BWgrSTcryYywVx/5UHDEq0k3SCnHE5lwxjt2CfqQ45s/ncKSbtJ0Ax4FUHDNnJuNoHa9zbop2CudkiUSQuSUiV/QkKjzeEVi4iBy7nHZeNzbevzMOz6HxeHrnJON5Yjye7dFO4ZxqQnPQXEMnOZn7kiVucolA+rncGJ6T4/DsS8Uzf8EF4BlPz65z0pM65zsxPfvPSc9EeF4leBJzwUSTpOK5cj3Fk34+eWI8B1LxXHZ5Cp5wGjwd0c5EvEikh8SLcS1NNcKkSUQVpAk3J8JxaDyOpiaKY3wImoxjSxwHjUPjOOho6OqifmDasJTzwVJw7BuPo60tGUfl+XDQODU9HenC1rQ49o/HEaMjXRibwBGLSYl+IXFsMo6FCzkc6cLatDgOcOf9C3H09nI40oW5FMdL0U5hzEokZKxKoBfyiF6YRA+KTBP3cn7AH8fhODQeR1NTEo4FKTjwOBbGtCl6xU7kvasLY0gf4/LzPONw7EvF0dZ2HhyYDmHMm9An9IxkZwod42NggT5JwbM/FY+AlonxvErwJGLjhD6heGibFi6keNLF11ybxuM4kIqjtzcZx5pUHFz8vC0Wbyu3Xs1Fb9M53z99To7oL/HyV/c+yJV3c9G2O7V8SqxxnzEl3gkEabwzPrwXxDsk952L73lIereODwMK9sgI63Fx8wDpaxo3LSDcG4FIrjlXF59rTlsXKk7tjXids2N1cuWT62xtI3WmAReegXC95KP4GTdbkQuu5OLnMnrENnQnndlGyg/Qeza48lfDf3L3bMSOeoYlqeWT8lvuAym5PSfS5fYkyj+WWv5PKeVT7nK6kz/DDZPvxU4xxx8A4QHmBDohXgWMIO+oSFwvfwodx1+vP64Riz7WM6Dh7wHoG/ngwwC5Ak9KL73kc+D5u+9O9E5ebZzsK5BY8qTVJd5q0b8vW9DtzrdXFBcY1ZkerbmEbSO5so3RTugcuwVosJ7UAo1MKRUBpJFqVHkqpAK+vpeDwyTLmySC46okTkc41ACDUgk9mAo66xoHYIZveZkcIldWfnRNUV+B64c/zFMWqsfGYm3QcxlSELwomsq0imfjNoVZm1gGMlQv6KBWpzKSKyl9gAGqDFGz3qho1uAGjpx+e/Q0uR10WBeJ9GnJKyYgkzsji2YAOvW4oZgKphmVBBc2zWht0WVOMuernmh5N79bJ5450DknUFIi2wNF3yaX0TEwQ7SUOSq5CdefD0pB70lgQv/LWrLtMnEaUlzkPkR7gYVcSqi0EaL0zRkitw34Tr1zevT1kdP0NryR14UEat8ZmYhGwb2EYuFdioPpaO9qKPWwdV5vXfTuhjIPW1/mrZd8S9icaGtpA+vx1td7y+pZT1lDPUjEPImY477apIinooKPeFIn1mJji8JT3fFK3D8nu3/8fgKYiIueEcQUdP4tbS2pk3GeeJ4M3Z/Czd8ldAY5g5iCJM0f0fri5eM6Q1BfRwetbzwwV18UAEkNn8vDzaned1dKhtOIIMOJ6rXXUmCk0sfo/HUS1FByXtRnAEgf4f3mpHoSUcSngoyRWD1JMIJ6ElCnkvJMxn6BbZjwzpk74/eSTOqM3zkDEPgjc4LknWFJtoAIq5gDSUK5TF6vIorEANezahEEDBLJZR9nQiYTD7jXh7VEqbxx5sywdpRqlr4+SK/6TKNfmMvyo2+c+XeqknHAObvS6RmOnrk8PZ2s+XvMwwy6FG1Ce9AQEvVCyKp6sMIZQsePyOsNQ5Q+PGKF9L3B0zdM6PvwAy6jXU7v/ExH4Nzo7x3L16QQKN4SfQT2piURIBjCNHL6oQTMYq1Z1vqCtFrKRvrQhGnUFFizPnbFdIOLEHl69G2sGjjt/EaSbqC6Or1uSEd/WsVwJqU9KVrhsjQN4/M/NNRneY3zWQ4DYCG3o7z9JJdoIsyy4efAv6Q+C1f+6j0Pxsrb82l5+7hcAZ1gzvyePfETmcvowT+IYQTqpiIdzL1pYEpTYAhd71NdwNG15S6+HU88SXYMJCu1NHkvGxN1RCJ8HU3JddBzNt6k/gV33sVWsInzL8iMO1kYh84kf4GUH6L+BVf+atAWu8fL4aBBoCNp//Pfsb+wns8pSdITefER/09BhkxMTyTBCPREnmCuQwCFYC5zkB//OhBkrdz4V8jl0gw67J/OkCs+1gKkTQysUTryh+ntsrGRT3bRSfnbz/khf4c3Z8BW0LaEjPXLame2+Dos1+yYXNnE1zmXr7OBLdzDfI8b4w/zY5xW/zQ/rnH1kNGmjutY9fzATqqfG9Gx+rmhnEQBN4ZP8WPYAbpZT7bVaslNO4hNT+dasz+2xwavPWXwJo9djqyJLLuQyLTD9s0Y0SnjdRehPmi5lFDPr938no7TM8LYgowIutaTLtfiJTpOzwhjC5KckC/mTvMfV/4FwVrSPbXx8VBRQechGaYqZcylwtx7fpix1dhmX0vnSX4HknJhEbDbrWrscxcm2fjk8hLpoU3JpV1p2vEc1QNcu7ds5vsp4KftDqQp/7Egv2Jjog3V1fTqB4aZlNJubi/uR/G9uFvhopgeqPIXkfvzKpLGNVd+Ubz81dAd0wOhoEuWet45uclU8iGXV0EseEIPcGkVmXhE/1qQvRH3S4QwAj3AQekw1A+Scz5ux3SdojlMtqS1eByjlFCYEIb547GSEnqPLKmJAcdEDmYvHsfc/dzVJ+aoyH3hmeQ+bq2K3ht+RJIhfxr9Ly6bhb80qIjDfuaNEXI79zsj2jPkj14TLfB0pSm3hjN768vKGhrKyuo/Jnrlh/Xe0gbi6IpuLqvHv9TX3wHn/N1b11BaVl9HaXIKaTraq4KEoONadYZGzV1lrlKPp+lVShNHEPXO+851Y3iCpluIrtk7jqbniM6JU0XitEtFDnSE6jwz9bIQAwFkcNXD5D5h7q5sGERHSBuJykw3B3gf9aGT5hGrqoTziGUTzCNSX/29FD8wFBLej5Na12Nw/7nr8qapi675zo7VpdwCV4C4ZqJZuim5ObTO2bE6ufLJdU6eTOscD87XCUXjctXI+Ehk3jlCDycy78b4M3FoHJ6bNDL41DZHaAjecyw5V4+OweS8Dq6O2LSYI7QskaWC68jGY4nLC36eqyNKzrzk75nzemlJ0v5s3P6XqT57fhxviLqJxfh3iJwk14CTHWwfiWFMlh1iBdF7RBY5c8fBPcOcQg+LVwEVyGYzJGIxA56WiSUfZ8SmBXhrlWSY0MN3uHP6qeFUC6wOjcsF//z/P/g89nZ0BBSI5bjftEewEj/JnALIN4IF2F9u0Dl1BR1i+RcfSMg9JnCsEJd9S3wdUIN32RI1e801IURe1GKxSKKSKJUZiFGIJSqRXMkoMqQyuUiaoWCYIeY0KxfJjSKRXCWRkE850gyjVJohk6qROEOUIVJIFBKpUqxSYZ+GeYp5HkiZ51mNGKjkKrlCyjBSiUKRMcQ8f1QmkYjIe79MpuYpjWT5rCMBiy9LS151wWCWj7z6fAB/5xsZIZsgAz5yBAL5JRDAv0Yi+sgNFm6fPfem0WiktbJarVRWK6r1eHDTnTqpK+wKm8NmqVnqKui43n/woP/RR8nr9dER8eV7/I88TD48/Ih/D+D7ET6O+0YBdh5BfKMBNOKf5DIZ+aQBCvxJAaQIYodNCp9lfoo7XYRbwQIF81NWJRXLpEjOyBQKLL0/Zn4CTgEx/lXiG7X+A7cy6ItEgkHcqlM+7YfW0VMf6PQR/D9uiljrEZG2iC3cAxZXTLwdc8/uCsPHf+ffG/2sHU7b6xc9/oZ/55eXiP+0009ojk7D/HRSmrcckcnllGYJ1uESKSMSkU8qscQolojEEiSTKsQcxYhSLMUUY7cXimSMXCoViyUcwQD/iAdNMsG+U4TeTyixusgNHjHf8RytuKvtuItxR9ud7dHP9vp/hwmGmDTxD3b633jTv5OOU1AJt6ClcAwTID8CdiHgI7NDUnsYLS0Z/bIEjl133UWVG/sHfEGkQ2pczspmoDAAVjHMEjVUWDxTtR9oPwO+LgJor7CLdF+dETnhC5M4/I3wF9JTaD4HB3ZBROEu/xkH9yEHZ6iwmxql2+EvDhwge68/jraJ9FiHMkAKmnGnlohLpPmScgkrYfB4uJvNhKCEQQwAUtE0OYJQIp4mI5RoP62t1dZyr8BXO1r7WV/tCE+WiZCmJ6SRv+gHM/85k9dnB6k+04CprFEDNao8mKcqAz7oU5VpZBlKbN5LWZtYpNY8BBxyTegV3KY/yVQZrFwZyugsRxA9LfON9H3iCWhH+zyjAdAwQicL+2CRYDswVobIPjAtXFI9xe30Mgev2dG/pLysrsRS6vZ1UHtwI3NQ1IB9pSLpT4eJfv8pxN4T0dvv6vXxswZx3R/BR9E7zL0AAdVRBPMBwON5GKtrKNahd6IK9OBX5JBEHO+MfQA/Aj/BPovqJJAxBwaREpPmLy9IeBwm+FGj19vY6PWxhfS10UvqQASW+YLCmoFu0IiH44EjagIfHAkkYxClxYZ0qXi9AvwQ/A8Kw8OMCeOXH5HdzskcEGI6HMe0qZF7xHA6AKJ/kAHJH4AYyLH9MYAsbG/twAXKQAQsAMvBGrAebAJbwQ6wma1rm93bOrt1OrvAG6ysDIS9Kxcu9PqmT14R8HmKF2t9+T7Wx/j6vfk52iJ9YV62xgnNlhKllDFlyEQWQI4aORMIBF6k4VcwOBwgn94InOkLvEEC1deHydEhwyRCw6+vk0CN6EzMB2eFs8IutnN/WPKCFUHoNOFBC+2x73VBUxDi4nYTxH92U9DkxK+iIlcFPSGGHA3D9YTZ5IVOBzal5CwEiRM6sY6iIiVhyAPZdo6/C5K/Qv5dBgbehc2jz0efib2KtkWfeXfgi+Z3B7hn4a+47OsbYVZ0Ddwd/deXX0Lb2RNLsh0rysK1TXd371nlmZOVO9MdqX1m3XVXi7bN2vjOtdtv3TG9a8q0TvjwwMDnAwMD0ru4d/Hd7w6Qf5/j6iVzMQX4Af+Dze8yH6Lh0dsHzt6DhgdeHvjNQEaWfke+q8xbwvYsae5dq1VutWQHiyf1Le/uuwJqoqNoeNOyZdfDZdFoc2N1C7YSzYTYs9wbkR/9hHIQBLPBYrASXAHWgavAFnAduBlcyzayPdMaehqmVM8uLisvL/UX79m6dfu2koE5c0qKp7QuKZ2vLckvYUuYknnFVBgKeGG4Yfs4aXhjeLw4JGThRd03kojC/7gsiNOUuXj5+KaiwWwX/jqxoFz3nxCQ9am/4yBAIC9W4MS+fhl25cKgDjSCVjAZdIMZoBfMx/qjjy1dPDDQz/Tn5JqUSpDTB9VLmQUqCQCRFjbUWdnR3BBsL6zxeVyR8tLiWsBJQiAQkwnyzJ1ShIWCnuzhCw7r6CFDREPTEW93eaEHxvkiNdlgHsTiEOPgBWoPnsO6GKcFsgPleETDd3uNgdzwxo/WbJ3VkeVWXx59b1Ff9SSW+d3FsV/yDMdEjp2jW2PCALfRUf2Ktyh6Bg0vmz91uQ7JKrP/hla83xryVcMTE3FZZOX5tY17/4DnejKfkse1B/jw2CYcm075NJ/1YD7NXDqrq7m5qn9mX6Rtac2C1vqqKpNwACeN3nOxKcDxiefS1+bABXBXwKWLHYfJjPhqE+bx6IoJeLwgxqWJB1saNpyDnaO3x7l0Ljsc41MTHlUzQR/m1FzWveiSSxZ2LZzdGol0tcxeWjt1oLemq+viGDVMlC9lk2A0fU0+FU6gN5O/KSRcIgHBN+TTF4/GdV/njMnw7G/fef65Nx+/pH/rTdfDV7/4YiPcfeEsyhaqtqam6hbClcHHfvQSWjH61Y07Nu8UvTEQfQ0zKoVH59Z5V4JetuTy5fhhsZrTelCtkjAXqfKGg8HXeX1HTF+QcMjwX9R3orhzLXEi7oA2ev7aMFF9h9IPC1H7N1J9l/z4uftuffqZexZu2tS/fMOa5f8xDfjxL+85+NrP7z/4Ktp56+Zt37lx5879FzDGmjEPZ2Ff50oyxi5fOn/+rMsWdtfVTVs4a1Jzc9/sGbNmXdQYwwzETNOexgE/58IEv8EYm4g7F2IBv9l4G8el0VyiKA+kl4gLH3tpeDS695z8B5hv28d+obgbx5YMtm024MZca8Hjrh+sBg1sxpL2soh9VXco0tfoGoL+E701dpUhIsGPrDw7omIYlZiEXA1Bn3bkk5GGYPCTQGAkENDiP3+5HDohQDRiIte7ZZpAJjlXih5BiEz8L/r4D5D/oUANU37hQHCAeo6fxGVfPdIrmhe1/uumS6/f+Fz3gpui2hpX5eTJjXWF/YdExZ/uWXbT5zcM3BTVVRV3rplVU7z8QdHDVw3OHvjWF3sv2RM11pZUtHY3hUsnXTFb9GD678Wrvlwkvi9aGf3ku5uuemvLnZui9zd1f+u1gYrm6K33j94f/eSWDSeh/rZN0R+yD/xzZX1r9MZbHn1z/W1XnYC6W7ZFH26ccuBnC0NTfvjFusfTfovjaxXjRGYcX0sUf6bxdhHjZH5AP79P55nfYpyiPBJ/K/78K6B14VJ/I/Onij8jGSD5eRZkY+WKkMFmI1fkauizRkOuXI9duAOhBdfhwPzOIDE3gLsHpQyNuSHDnw1GjgyDn90YyXYXVHaaJXmME7o2d5rziqfva4j+lsbeVkzXFoojC8feKjAEdx8xEjw09k7CZE9C+3kCLXRPVEVKdVgyn8XtVvD1FQHTESut8qidqzNIpS2p1uCEH+BdiWo/Tfs4MTEphMGxp6N3wl9jT0ICMo4ySCQBvuFAxF8eNjiV0Gl4Y3TB4cMLRpuic2Bh9C34MGmLGO4d+6vkLXEtnbdwYj1ZAypZW6W7vKDAkqHXI4lIChVAJhNrmAYGMXKl0ob14XDQFzzdFzBHAuTwN3LyaLm/UA7DcmiWQ6kcORLKjBE8Q8GzXfj9XrR69EA1Wo1WV48eoC/kraypqSz2521qHr2D/yBq5x8KkiGqCRbR+hjQV9/Gr81N3rImVJ1AxP0BKr93jr0r2kDll66TKN6DWH6B+hhikFc1BPcPdrigB/P7xbH3mIOY3yHQDuaCK9jmp2rh3to7ah+pZTbVwpNh+L0w/HklXNYKXa29rai1LgRcC6vrFmYYchea1RkZAHRN7S1ttVrVoGPqdHmdOuIgQh5oGP0VudswAn0jEXKu3jujw9rRd0aILUkcAElPK5SGK8NqhhyIG7uTkhyQZ0Mmoxpxx+ZJDeRUPXKmHrmIksHf1UOGL8EdqVcJW7OcCpFKq9fpMmRQk5dX683V6sqdTn/14m0t7NWLa4paF9dOW5Gvyc0yil9u6svMKy82lGwWK8S6ok9NhTlabU6hibzXwK7515cbJ/WtWLF4ip9pdyOV2Z6ZaS/IdHj97up59fnFk1Y0NSycNsldNeA21jVGtPDnk68sq28JTbOIPXU3Rl9QZ2Vklo0+oc0uwhiztdrsQpOnBkDwpOgm5pBYhXs9l1UhrLCZXWSB7p5PLR6fj05QkkMHsadkl9rPoFcLR31i1Q4s+wejs6Xusbex3c84KlJKAfAFXsfmWBrMFNnzC8JBCXmb5T4E34cSKIbvP+H+QVQU/X307aik4KoD+zcefOt3dG7TIN4k+44kSvwHVi66V3lYiS2KFLsAr/cNl/uhs6jA6RBJnZUF9nyR7DvuY9Hs0WjUOuh+CI7CHJgLx8SbNu3bt2nwN2+C2JhEUrQDo9AeZ4BYgsQYl08fiZT7uXEJg9F/LXj+mQXw85mrox64M7qN+RC3/rKxUsmw+Gbse+4CLwDdiRs7Hr20CEfVDcO+02fI9Hvi6ESJlLNnRpGU8JsctwtdxrikNBAJ4i0Vfioq4OC+MQLxN0XA3CiO+AvyvBWS+j2t9rLovyJVz0wtsxV2z2ip8Vtt1WaDQsZ0XRex+1tfqK2L/rvM1vqd6JaLh2GeuXgYkXHyPUWhyopg6X2tRQ+U5U2ts+Q6GottpeFLyyNPuYvDpSFva8TutVfc6c1xtBZl54VmW70Pnx36WmAFXwuKzguXwknoGtSNJUY2iIcLDfPsBjsqHz3bhURwEpRw88eq6KXMC1iHKUGIzUFKBaNgmF1kIUYqlSjDCDGKsFTLhCV6QI6jJfcXQ99w7BhourzB4BEH8R+Dfp4Z/etHMNMY7UVq+Ghm9C8fIVXr2Y86pEzr2T9jmQ9Gl6O/iVemqUsiRWGlktSlx3VpBXWdSdRlCOMGhHFd+L08E2Z+FP2rET4y+s/o7Exo/gi+0MpYOj4fbSUX2YmIbpY8h9uVh738yTg+q2Dlk3J9TC4jK8VGeS2rmVk8dapDXqe7LySLNJuJgR4NfBAgrx8GEvON9VDPH0ZtSsgtL9wiiVQvnGm/mLJN6sWfLFszp3WJnejZg7fc+czO6NvX5Ltr3e7aGo+7Fp0+TwHYtfNJKL5/Zvfl/gJjm9nhDZTM2X9o9crvv/Twt6Ov1NS4PTU1Hii9gEJEDkh/vStu4/uLRETu46SruL5SscVTqx1y3X2ySDnXUx9w/eTjkrkvpuFW7k5kJGEurj/aJ1W1LclxfaicXVCLP9e6PRfYBSKohpfAwdLCntEfZkY/ib5GYWs9uM3Yzot/ltrmcPj/ozYzC8/T5tHV//E2Q3As2i8yMn8HCmB6kkFquehDCIaYl0FDYPTlBiLxJuiCdodE6jSIjGf/Nhk9HV05cJm38PvM311fft8nOuVdCEswnp9H20SbxVNwNGY+odRoVCAsH2JMg+RY5g/I9cx0IZK0GnscOif97+fw499/tOTHz096ukNsCr/20OWDs2VfjUhe+cIveYX462ANfJSZwdyL/WctyGdVGdowjtfDgNFiD3MIBQfJ6cOjfSMkbsOEBk28r2g3ORkcL6P310Yty269dRn8aO3Ptm+H74VvXbbs1nB0E9yDcd+JcV+TwI3xMhg/kGvlSE5wM0m4nRztEieO0w0kEleuhR8R3FELwc2s4HDDPdFNuC+uHPuAmc44sE2WH5EUybEt/k/Y4Vcv3jrBh7+mwUCgIPo5fJ3Zg3VzNrA8mZ3x8XYd1KEh5sCgDPfMiK/vg0DKwmJc3slZzGb4ekxso8fo4qxzeoEXfU4ED0vkV29wq7S5AW+px9cBEPHLeH8qG2SzKv29WYezUJbaFPfReM8q2VFL9rPSu22ytjTeV8yXk0yKe2EIvDE2lTkuKaC+VMbRSzskRdhOvvOfYJ7hmyJAwYvnfs3XcGce/XruTMvXlDMGbMYx0y+x/8rQ/D/bSaBnDhy3MIxFnEGWxpFERcJzOlPDTc0ggcwJn5lfjkrmoLHvYLGjam8o9iC++csZ4kNf3oo/kC9E3+YfOH/HCG8WNaCHgBEUnQRSdJyVq1kc240od+jIpgWGURI/fMSq/XvAZyU0QMqcAnIdhZNwUkTuHRE1iL69tOZA9MdsW7+xVLJnwXx4vHPyMjm6f+d3Q9fNXnzDvmf651E//3s4/jDz8QeUijD24deJ35QkyFJzGpGNzk4EDBDcD8XMH0RNYCH258rmU38OVMYEJ/EQDORBGzTHxC/pAyeLROCSBZN0qotbCRU8VMD/45c517TnuX9dUfFESVGV1x9ojFhdud43y52OluxspVkvqvTmFpdXyrRWVXZ2i8NZ/utg621UMPw3tVa+5s5rX+OShMsL87zw7lurfL/22tqWlxIge9isl8uZkss6HMUdkYrMQnPl47iKkLv65g6jy1oR6Sh2dKz0SCuJQJfLywbabd7Xg43fLyC46VzL1WMjjI+5kZ+fyH2O5GXgIZ2PX63AiNWWmuRovI7/S1ZbQhESfs/4iP4if0xNCREXd3U0O/YV+qqWk65Rpob7FbL8N8R3eotxijvi8z5BkHXUpQLWIbj7WKlenEfnfuhdK5jthnrEdz5jv4BnJjdPZuqoKnAXl94YPZr+mQkLnp2wuOO6GcV5OZcsiP7uQp4J/XeMjYiq4n3pA46TOLw+cERWmv90rDuPqIusJNgd0Y4GLrRLhQkt6LXx3Xt7vHt/HfvuHB3t4b8AYvA/mN7VAnprQNFglRGrj2MBtbWUptgUofyTlHbfyOsBbNXJy4VRPVEZ+INxLYArE0/jfkzTlIbYQ1PqTzRXCGwZG0EP0FjMDDJPAjVuh5EhzeESjlJTjpKscXOclMUxUop55KJvCWT12bF2yXGJKN53BYNJXLbS3kMxZuP/L7TfhNwWOcZ1x+iq2FdiT+w78QaesC/+yJOKXk3lNkjLb99gEfFNWHmpTFZRFQzkE+4ft6rV5dUBTPmLAR8ecNozAe4huQHaCYgWfg919go7t8Ki4xhf4+Gop8HIa6nfROXRefCh6fDB6Hz0Je/zjIr5Bzf/jn7EP5x9CT44HT4UnTc9Op/oMiHfnWQnlBXzIB+RNg2qEfBRRlwYF+CnsW4+Ml4g0LUxubtmvGhg2Uimwwf6fgwy4HqgBxa4/oRNj/9z49ho/RGJpOBZ/L0baLDgmEA2c+AEWYy3M2VEeFxyhhAuZ/goPuLDtlxLbrIJksts+I80rzmRsH8Bz+gBrrc9NRvGPWysKSmpxVITEUtob1dXR5tiDy3xhxLa6mrcVk18TZD4n138Cu5isBysAqvBBrAZXAOuBdeBpay/sbMmZOvKlqolXZVdxX6HSWUEjpouh6OrhllyxcqF6/vXXb6ib2330rmzpi2ZN3v6svTLgmbcbh9WQ+QyrtO6oPYN8kQ/+MsLqYUOm/h7aKgFllbQlSaXWOqUCJlt5NYA9QZnuJ6Jm2/8I39l1tfOuUBXbti5rKe9dv76y7fsGuhpq5sbLVNcmrtpA+tw5eg1Fo1c0tQ6c6V8smPKVG9hmUWnzVTJVEGHRvSzb7LK+GL165t2v1mmL31u+w3P1qFoxW+2Xv+6V+s5tWPvj2uZ4v3RypsLrRZbZkaGgRHL4Eo4r1hsfZ0tzjZlmTIUmWKx4sRi+M6Frj0SPauK814JdFh8s3D8X0hX9clacA1oAM2gky3EJRCiqxwSMVnfsJcW5wRs5R5Xtk/lNBs0dotRWzBhmsXpgJmfQpKj+PLH12QNWgYXR++thv2wvyp6L7wkEv1B9B7x4m/S63AHXAz7qzG2/kj03ugPquEl0XtEsy+4GxN9iIc/7j+SFRHLKyJZEZPwmIqwVrkGmEyeykBRbXF1hb8wYi6z52Z5HDard8K1czI5D/lF1iSx/9qSzaxavlYjUwYt/urJlU3L931fdOs36ro2x74enSW3Ouhvu3LR8sGgaNeFS9+FyF4bm6+QApFULFIACC9K7IaDZ4bJvYvD2OQVCk3Y1+26N6Nq+M8e+Ek045slu70I/9UD/xVV9URVojcvYrAm57HZaH6yH1TgnuKkLJZ7swh0s4X2LI1Gly+Feh0DFBKdrq6jpWpq9ZT25vDkEhxQeupC5aXsxBlsrw9rz8QSDeMZhuT1v5J1A7+1EWahP26MXjdB4lnvNxJSLqEGvwS/eVLN/wN8CP7X+MD8G/Nh48az2yZIa1n4/xIbBH4LgyPNclAJqkE9aAGdYCqYDuaABaAfDIBLSfZtscdT5vJq8+2afI0ixwS9ZYoiUFbWNq2rsbd5Vs8Udmago7Yq1FYXqZg0ETNOU17E86+5fGyOJxeQVR3P+/vaPkl04+gt4xOlq+oGt1139ejLNOdP9L/fmEFBddos6fY5q6b3XYE28pmAF8UonYBPauxN5wvsYzNoB5PBNDALzAV92OfsYgucWVKdWCx1aK1QBqTShs626p7aqZNaI12exgp/WUNlwNs04YCJ53NqX+d5M1E+e+o3X48rkmkbv6oVpmIiiSAVk3F/c36AsfOlZ8KnLpwZmnPk/5FRMxvMAwuxt385G1lVVXV1x9ZJk1aGO8KBjS1r3i2GoBgWa+vy69g6pm5p4NqpSdsazr/HZTjwet+LfX3BYW5Nkd6HfNF7W8CF7GBI2q1wfoiLzQ1E126Mook2LYhvS96mIDoyYclz720Jnv3uuXYsXJK0P+GrnHOUPVcOfGec79fgGG8fuJZtvfnGXTt27Nr27k4Idmp3op3LQ6GNLZtaW5cFW4LeK9nLtJH8CBthIou913QmiYBmF9w1Xgr60ohBIEUGsFiQYauPXER2aOV/QRIYl53s6ZfDIh90kknHi9739OU3l4v1jdH3GnZC7W6ojT4pQiJGIrrk7YmFZfN/SEqYy48fJ2KHvEqdRZ6XEf37heTk12B9sQysAVvAdrZx3YYNG9duWr1q8eKBjQObOubMbZ/T3jSzq4sqjk35m9hNzKaNTQsXLlm08aJ0x4sBmj98BquPoC9mgbmU/chw3BJfhBa5eMkoHCcZ8Gvn8mP9wbyQss8tzSYozrafPZZOHOD958ny51TI6KcXwn/OuqtT2P832BNP/J94b1xMDuaBS8Bl4CqwDewB32W7bti1dfPmrRvB1dqr0dXrr1i7qm/52r61feuvbJk5q3lmc33PpEmX92vX569n1zPrr6yfN2/R/CuTdclWuPV8uiQuFoFhgVjQabWIFsuF9sWL1yr/WcnwwW+qT2I+wTcUlM0Xp1PgW/8Jufks9ZcLliOyw/J2sJedtG3dMqwyVvX1bVq06PL5YKN2I9q4JyFD+7V78vewe5g9N2AROnBDkgTt6tdsgpvSyFAgkGyRiPBgIRLIEBGcALmvGX+jN0f+m9JjGCc9cuiFLqcxj4Z3MDMPBkNFFS5eaX2zTZepwiT6/UTC9L/p5GXUER2SaRgGiTbcDmulcjVi0IboBoHH+5+RqHGW6G/RPyODwiaXaFuimfiXLxXaLLHdUA1fxF7Sfcnu8AXJ2JVgK5axA+Bu7O+03H7gQP9ly+aDpdqlaOlVCeHapr0q/yr2KuaqDVi4tm9IEq67v/WttZplcFla8fINX4iA4cfA19lxduGydRGSVDDB1pr/noSNHj6fMKG2lE03/ynpumBZ+luaLVQAgYfQXvRr8VIsWSXAcCRvr2II+o8a92J5axj5hKzmCHPK6xmzgyag006tR2E6oYsk5VMqclovvTrsx++SpiWb6+xV3iKt0eBz2HxFuRkOp0+8tLBlce2yx7a1FTYvrl16aFu7yzf98rqu9eHKCke4vWD1A23VYULPd5EHHhK3ASWmp/yYOTNTnz3EvHCsuKQkAwwxP2PlEk1GXkZ3BpMxxLwIGvreGaE31g/TJHEoWDcxMxzrw5Vhs0TKfRk2cMsp0gq4NstZYMlyOu0bM5QyucrhNJWESwqz8jRTDQatqkTc5syyFJAS/4jOd8vlGfLsgLrek5ebmRmCqiadSic107XdXeg29KJ4ACjw6LSxciWQQ5VIKiV7lAZpJ9LtEniAkC0iQalT6gzbw1AKg+jF+y61Lq6/tD76uxz4p0XRn/9GPBCt6Dx5sge+8MPomyQ3ZDfmzQlxL7CC/GOGuzW/kGOkx4B1vYgZYnQU++gbI9pPuOM7MGphvqKZk3o8aOAt0JH3v4Xvv7WjakphbkFRYU7jQMmcZeLexZM9x/eeLLSZbNnWq6YHp4ekuD3HcZ2/xPKQDcpB9gmvRAKL9mqJTMCYTPAeqkkNpZXBpB0H9SJINi3YUHxnlAT9cu7DDeFCe1tNUXDGykpPV7WjuH3Jxuuj/9DnGOQaq13vri8x1Ln1dvFSl3H9CovJ11nZcOmk4tyqngB7zZrFHaXRw8UNlf7snLI8XcXUuQV1LRmkb86ivYxYPA/3e/ZRBOSSpxkdICcXcr3+QWD0RT3pcjtJe6Q5Pjh8uD8aaYLXPd7tL/KL51lG261oroWcNXgnbvP/iJcDI7CBYpDHZpgUIE9UYN0rLtirIYwUY5SfjGhHdNR+Jg4tSXQ4HQlUXZnjGgdeO3tbX8/WE5fdduVlm295NdC0xh+W399d2dItyprX0rlsRvPG+rnLpu+8vKVzd4V2WnhllbvxwfabaiPTw71UthK88GLZUpRiZhTs1WJGEJq0MZooOwwV9TAs4dkQ2yoigvUMt0ENcTQdx8yoKhjHDKgnzKgqiLEC7U1ihS0cYwXswawIZEcaKqbOK6hrzsB8OIjeQW+JNXi8FrEGiVIMpOViKBYpGvBvGggh8PUN9wXP4D9+/SJpCf5QNArxgGeio+gdKHKTBze57gPjZd5Hb4syMHcyjqEYIu6YGvT26CvIz7zvJn10kPk2LtdPz8HRngCMVCOCIlL2DdIrdPnaZD+I/ARk9BVRv3u7h+ZdzYSZKF+8DmhBxlFy8CYga3sYQkpPeOWVBu62Pxs78ixzr/hMs7q9dw3MV+xZMW3G83f8eNA0fdn26PduWUtywbbATNhGcckG5ZhQmtOeSfbu8AfH6itCR40dtqx5V3yqWd02Z414ufIGjOcn3/vxEcOMpdvhiu+upTlsyIN6RX145D19nJWzucg3NPYOK9dnhYotSk3IR089M+BPavwVILe44w8FpIxKXyFncZFc8oK/+Yi1ZmhCEKLCIgCLICpqdxUbXa7icp8L5A0xDx8RicqHmEOsCphriopchmn69Yr3c55GX4EAJmTtk0Xvu670N823eLSfjX6o/WT0sxHgq9V+4PugVjsCSVRyg9cju0Z7WqquldVirnj4f8AD+yDD559pIBkOSQq4AfLr2RrojOliF7RPu/oaX36JvkulyMjIKc2qryiyWXJMk9Qqdd1PCxxLNpgMeplHIuqLjj7W6ykoiHzhkUmkckNYM8uZZbPaWka8mXLlV1dcCje3KJRaiRPLhW7sJVSPHqR2zXTESMcMNW/o0wu3bHDt+S0bevCCLBvhb9HYb+A/0Y+wD2c7Js+oU1qGmMePZN0NnoJ+oCR0ffIpl5cDie0yZ5oDZqkdd19lONFX/3xeq1AVKvSK6JPqNp3Vulej1ajdKvSj0RM+k16qgDAvD6qN3fD7pXq1Wmoj8vmvsd8gH643G7iPSfRyqxmbj6MwQyl/BitNDa4cAUiqH/5k9MWAlmhOrOaws1YQjlXLc1QNNfghHIS3RxfAykWepnBP2JW3pXPWqvx1fccH52SXe7L/uqu6Idg4SdvWs6TFMXXX1O+ytO0izA8Lehi4gY81GkEe9MEGyEAoyy/IUioUMhXphCzaCcSWa8+cxhFLH1EYhorKOB283pXwmteVsHW0yK23tZYGXDUhd/OuqfPsnvlrTu6b5rY6bbnepqICW8kyOM1qCBf4Xf5Jyt094bKigKPy8uU/ytZhm5WZ7wq1dSykeleK+6sT3U9tel7CplM+Saj8TGjUO1ONOrpfaNQhQLgfQuh2bNPzjhJL/hRmAcBmnbPvFPnIJ9isn9uk69OadHR7GpOO25OL6wzisUBseh6r4I06tiOkQVra53FDcqF2PXihdh09eFF2/TJM6wZ0J+77HGrXn+H6h9h2QmjwE86wGxKG/X+Edh3dKbDrRAdMwnLP2fV83q5bsVHHpp20XRNvOzHshgs17J9PZNfh3Auy605MV4TywwtyT/BmnegnYtp5/cRxw3xBZt15YWY9fKFWnfDBDGyoHXVju+5gtSl2nWw7S7LpSTkJWXGbbhOadIITOlAHnJK8dw3b8w5inKGD2nMz+Csu8yy159gyM1JszJNsuTlmy+GzcVse7UT56CFqy7Elhxdky6Mz09vyaCdso7hkg1B+AbYcfT+NLUdjI2NNSAtXgxxsf46w7G0l8LoSOOSEdzgfcaI9Tvg7Bxxy/NyBnsyE12felvlQJiPOhH/K/DQT3YGVIoS5JaocmVSK1JrsHIAQDn2eVOUYVTk5KgMJg+wFOSAvO6tIo1PIsOK5VwrXSiEr7ZH2SxkMJVYpAFVRvr6+vrVB7auBYfzxFDl89O0A3XmnPX1afRqSkyzpLKO/HKxd27cW/5GXtWupBcJa1YyFj5ht+kZMEVZDYSkeENRUErWLtDuR3lJjmjU9qFJdt2JVbWRWa/0kS2Zpp8vT0Nfc2LUcro6SC0mmq3cE7GVlh/YsXbmsPjCjdd3igooXps9dfC0ZE2N/HGuCv8L9lQWcoJfNqlPBW2QPyI7JmKWyDbLrZIwyIx+wWD5w449bN+XDfB3pBo1IkqHMFynxf/KcTLkaywqdl/D5tMM6Ip0jwb63R/uINOCm0ZtY+KjQzEeExLKZM2mLJFLcPvirn3RsEE2pnHKN6uZruwaqqx7snZGnnF03ozVsmVN1C7Rsareqco2Vk/t1Nw109S2at6xcZ6qaP6lPkdVE2vEn3I4vcTvUWMMPsVc/mvVUFlqRtTnrjiymKqsja04W89usj7I+z2LusJy0IJnFYim2MGEjfNBw3ICuMtxmQO2GXsNyA/Om4c+GfxuY2/Qn9EiqN+uRWwFvVMBL5Zvke+SMQg7bGLgMXYVQGPUiVIiwPwulCO5G8AYIxZDs/vrZiTWaHRqkkeLHYyZdhllE+wcLwTt9I7RH1vL/+tbGP5C3QiO/74B2D987HLvhl0semj790srQQ93TBwYuWdLZsPSSSfVHFx1aunL6wrmzB1aUXLn/6is2fvcaPJZ+iceABvdFDdzCXi+vgL+rgL+ogHvc33OjzW74ezd8pAS+XALnFMNLsmGbdbYVSa1hKxrKgkOWn1vQCQXcqLhBcbuCma2A7QpYqYBmhUuB/qyAxxUvKFBRCKtmZbjY7ckKF5dUhovDJVZo9WTJsxUhpTz7AfkxOTpZDL8ohk8Xw0PFUF4cLh5ifsEWZ8uN2dnybGVBvkf/LR3UnQzDBWE4OQy/CMOqMGTCHuAPZXmyiIRNVoaMypAEPK2Ee5QfKdE2JbxMCVGDslu5SMkofYc9sNyzxvMHD+MJV3t85eUhv1wm6q6G1dJiWFyU7bBl6stxHUpVViYgi/ov9gW0rw7jsdmH3ZvhwCkyxRb4v5R9CXxU5dX3PffOvt7Z932fSWZNZrJNZpKQyUo2SMI27HtQZA2ICCgSRAXcgKIguKCi1g0Rd2xTrVVwqbXt+wqtXdTaxmpfaheZy/c8dyYB276/7/tmmDt37twh9z5n+Z9znvOcg3k1v+rsufwcLK/vIBEd2TwKcSSZc1iB1J9Fv3oHGRwjNPsNPisvlxN5ekQ2OiqXI/HNQ/4KCmI5zrNbzPTYUkIk1F0ZDvF5fex7ZcW4AZViT6rE2k5XFHVSLlRopDKzKNQTo1VShV2v8dbY9Q611JevdrtqytUaWmBsjsv8xk6wHjHTEn2FzBP1VEFWJ5BzRbvONspM5eLWsNGrf/r+iLUyrJKt6LIdbCW1ZqvdML1Haw8imfk1kpm3EZ/oCScxK2tMaOBlGeySHZQdl1FDsk0ycodgn4A0iNgAkEhiUakjvG4eycMfpRaDWiVCT5tca+Ncln9FAvE5lnz647EEblmAx6TI10VFVrQoeUWbsqgXWP5+e9WD0zf/IDfM6UhVVNnqkRboWrDqRIcn3T8p+Wr+hcWDG1oMMos61W5TRBW3LXhMPTscqJrRgrHjo0sN8DXC9TAos8bFNnDT4JXDL2zwohIQn6mUFrNabTbjy/YhQNFqNVFjj5E0GrUOLfRroVELXi1oNQQRpsNkOOxzu/G5V4n4apGIPygCocggIkVyPvA1Iqnb4tBrjZdM8KUJfmWCsyZ40vSaiTxsgj0muN4E3aY5ppUmqt4EcpPNFDFRCEh+Hf4qTL4fhtNheDoMR8Jwexh6wnPDW8NU2BfkIJDj4AUCozjFvliOIh+PnMtffmBISbAtp97Jx/P5EbbUMcT1kXxCkcBcqUhESkdHEMCMYsbMY9bMc0vcxrqA7MizTmAFy3IUy26sy8hnyZCCr6syJlVC0yw1xacous0y74z/KuME33u0JzCro0nRJuIoBCKXo3KaS54wtH1VbjQOabeWhzeRf/dzda7CCxvDy9u8Nd86lCqBKczSppF0IFwPgDwbeMsBLzrgUQdscBxwkEuVMF0JrUowoX8KeIMP27nA46iVKiUefquQpxYKeSoel6PmqDRCqUQiDPj9HnuznXTa7VijuNQctdqmUXOcHAKAw9ki3CP8lfDPwktCrlCotts0No0G/1dBrR5RXW+x6HV60GtNeovVatNqpBI1xy8UKeV+sBEwh3gN4RyB9MG50UgxweSd+IdoF+kJ3Oorj4a4NMKyUe4oJPDg43IiisSIoFgBGSmDOAb2BAvu9GasJDjFYs4jgs14mRqmJaslEHGKpNDqxmERaYaSe16kTbHxTQhSpIPXV5syJIS6Mp29VjNUbZDpq/rq87+gQjLru8cnHVKKjRo+zNNxygLacuvMp6bIR9SuCy0/Iz8VKRw8jbvwTM0Oi5RL6Yq1Mr5Acu9HNNET254TCYVFMyfbJleq5XKlTqd8WAk8JXyq/EZJLlPCVCXklKCUi14Xwl7hEeFTQmqbELLCucJrhFRMCHjNr11ICUmuXKJR6vR6vN40wjLsufjZEjPj8WNvfWIQ8fglSi53ST2yKmL8/sF/Rq4WyRwO5dzJlaoH1BGBkzxWSFbINGJDQjVSoWsk481iB7d0Tz+71EiRSJc1w47swNQkcJPNSXJnBdwYhv4wJMO5MLmjHC4E4bMgfBiE54I/CpIPBmFHcF+Q3Ok84CQHLXCzFr5RwX7VwyrypBIGlfDjckAc57KFgnZ7MIgHKeFyqF0uxzEXDLsg4WpykZ+6vnGRAhe4VjmAcPQ45joowkE7SIdGhTS8Oq5W499FNTq1RqMb1sFyHbTqIKkDjw7RHvg6+FT3jY5cpgOBTq8jdRqiubm2vh7/qIYvUvNFCHaXi0Av8otIoQhKWkhWWxWpCNkjXpc/EAjqjPEIcboZmusbOA77hDZB+uRMHOkLzM2jLEmwyckumsAN5OKYIiMTtCjqkeLjCj5H1qqefgd9EWe/vaxjFCUKsgjIwt5ldbXqSr1T9OQwt/PHubu0n0ri4MIVWuiyOioxBUWmMiZdTJ9SUTqjubctGpi5RKGL91fZZdXTN1MAIaGT925Xwjuvt1kamjctFsmIGrVyLu20ViAVFbdNfb1BI7Ib22+ddSsM1ansazpbbM/B8yKRja/1Mn+ZHdsyyRY+cLI9MNnn+kMXXyUxsr4N1ltwAfFTknBlkX5wlalVKrnexalMIpc48iFebMLaD6Ns+QLVd2Jv/zL7MR58wwWErgjAycF3tmfVcMrqU7RJRVy+yO5VVcVdJp1RnZPKJQpd2dykWWWdcbVKQyNDlELm/J8fXu63uesKZUKhWGBIiHucOpPWkvtLuUEil5uum5tIL4ANTTKpmuRoEb43IP9Miu7BRcSI32ZjN0cejZDLIjAtAtURGA49HCJzNpim2akhn6NgHwkt2KL9OfkZ+TeSWlK0ZLMKt1sllcn4vFAwYLUILLgA/pvZFpUWjYfWZNKe0MJDWnBrgavVaMlvtPCZFnZqYZ0WctoB7WIt5dOmtKSWlqsMWpPZbPFa7aFyjkrAoaUyHmbT8+dGxzsJnSkyKURG44kSH626QmOwwMZl/aciv+La3CWrC/MeMp9ZA4vPBvESV4TwWH3KT172OJDaxcuOk6R06JpdyUSZ1CKP8JhPeWmNTH1A5pV4zgbWL6n1OBa3tzdVGis92exmj/rnt20bsd4TlpqFXK2W0tPNpCwqdXH11l27ImV1C2a0DJ4ou2V1fVEfvYL4ZwSNPZ5BkAnsQhvHwAmD16DVIGdpdPQMfhWnNfguxAzFklMTFqMrlSiGPHw4AsF6f0WcgBGPlre8N3JdTWVreUolMUl1Hi1/c6BGpFhuD4fq1XKhwyw2KmDlqYM5T2Jney4cUvNNP3g4GtBpPJsbbWm/hyIlYjPbPwJdY5rkIt/vcDb7lhZe1MJjWrhJe7eWXK+FQUxC0Gl9WpKnhb9p4SPtp1rkzatV6JeDSJWROr1ELKZIg56jxz0G3sxaFCq1QqVSaFSk3maAOYbXDKRBcloMYg5fIWM9Y6yO8qvOnPsQmYmJ8Vo0ExTNJ4royZovRVUELFS6/g0mXGg/wYe0OL9EQcsNsrh6dnedeuFM3vB0YwTmeZjDNbRGI6mX31xrycEsnf2OB/E9v0gQnD9ylxEdkMluOtkE+5vgWBb2Z+GFNBxIw/7a52tJf7wqTu6MwTH5STk5LB+R75dTM7LQEofFMVhvBSQPtFxur66pqautJQlw2OrtILfb7BE7ZZ/cIW+3tZPt7YFJzTl/TiPga/larc2fU/tzO3OwMQc5l9PfeIralp1cXl+dSlBz5CvlZJccIvIMchrlGjvyso05AX+eDOyyqKxHRslk5CRBOKD1azR8Y9hlcYgmkxAhMyRJ8sPtltot6Mb4RCZ/dqyAzMfM2Bhb7ux04Uc4lpvHpshoXoF385nR09g+//AdLGHjw0+zir5k0dAfIWsz8RGbDoWTDYpvRXuyqOlLD0SUJDZPKJYsCar0iafT1gJ7BAkg+5XKWQoHjYeM0bmky87G2lPsj1KcP8bcogpt7uslr012lhuds50ijnjha706jcSzd0tz5ST3nYWwyG5zhSxdP56R0tYef+q9Rb0GUdChb1FTv2F+fJ15tMUgpavtIup7H6zVi5jv6e2dzAuNqjjzWY9MkAxM/dJJqxcCvbVrWWPnmVtvj8ozzGngMd3z2l83/G1AY3IVaw7uurSJe5T7FpLbCiINueyjw+n9aXK4Gp6rgpEq4FXBkhTcmYAdCRiOw3QT8IVg5sEpLpwEWAjQD9AC8Fwa7kzDjjTsS8CjZjCmK50ug0sXj3ncLr1bHzC41AaDq8ENdnfUTcrdNjfpDmgqIj6/2q8UCoIBvyqgCqj9arXaHwlkAmQgjAswSuUymyyC+CHTpYaIOqMmCTWtJtVyAxhqT1FbsjZrZUQAsUTQV+YM+F1uD+GkDHo1oQIVLRPTQiJzbhQR+PTp05nTiXPojR6tri6MJhIJ3LI1/w4iK/r6DM42OfdGvuj0shErxCOs5i0aA/n/+FWJR77DJCVWoVy4O1wEkNq1pxKkAylpV8pb3ODCnm7cOxd5v2iD+IPv9WHTiFf0DnXco4vcHFKjMooL9+T6QXwy8hFztD2bntaaSsyftikTbLoAd70Tn1JRnZ00pdcgD9b9tXJS4alAAo7cfs1j83pi3CGm7eqKVMwo/PYaQ4F5XLpmp8r+0h9S3dff/hkc/oKavUCg3XaQ3zTPwPn2YMTOeVbat/l3L7++dQ4Sq12XPkH8MIT0hTG7u7YJXmyEF9PweBpeSsLxJNyThOoknIzBohgMWBdb91mPWTleM+w3QdKUMw2YKL9qmopM0uCjoUUyLBmRPC/hHBPDMj6kEKcsAWqQgCPOp5yk0+83mU0JUyJhU6rVSqXaaDCoX1DD/Wq4Ww2L1aBTAzosS1V1IFaomizDBA9liSq6yl5FVXlfC0LQnLCbdGqD5Unja9i/JU2mhCDR0dZMKRM1uI5OHMk/Vg5nkbeIC7a+p6g+l//wbB5Rn/7oQ9xpkF0nxBIN6+Fx4GUDlmcmaiX+B/p6S+3/iiTT6kqw6/NQyqJNN4FtvKLfEx/nhCIHTCgHTG2K4tLZt5/dgYi3pr7nRvskTRUfpu99ck9vosVpKKvkc/QKuSHZNz9o9Yn4JY44vHlnrunCT977YP51lYZgHSL6qjaj33vPfEzL0fUZC5wcioSFnirGCMENkzqz9eVph0DaMP/epr7liCuyzdtZfli3IaJuYucLYpc+4cS5S4kqYhJCiwO1sgMyMpiqSX0U+33s0/hFB+95eMn4ouVV66vO52NPxfl7rHscu0L3We9zPGl9MM5vs3RaZ1kXxtfE91h4jxofcz4ReiByLHosxrvXcjC0L/YgwZFbiSgyzuIeImRxxyuJOktlXGRJWisdVTyvymJ1OIwCoaxanCb1PCQ6gQpb1uCrsK01V5kCKbsZzGaXOHCKFGVF5d0ubkbYjasvQTYr5hFaWmvXUtr6NO5K4+f1N91Mi8VV2KdMxPlktcNus1rMJqMe3VKZTJg9pDI0C25GP175nNeY2/tr3APnm8kXxrroC5PxNI1SV01k6sYK34zl6d/lMwXcsiiSryvU0UwIbbFjgV9AvzWCOAYxTDHnseQTIB+Bxy9aMAm2KsrlybVkChk7+KUslYhiuURG8h3sE1i2KhrVpK6q1tp4sGdmumz1G63XDvTPj7YPd1kjWvU3+s9k/234cCdM6VmVsnVqlbWGmrSuAjQG5msVCA0MX8hJmHy1fv1ksvaj7WJLc89v63PbM1Wt87nLPxzoHyDLZjSHw8unh26Y9Uf0kRngkoa41+Fn5zlczAXu1ZzDRDdUZF/dmIaFNdCShAOV2CJ42AMH3DDTdY+LfMR8ykz2qyEWjYZ8ibjfH4/bQgF1KBTYF4KNoZtD5PIQDITAF0qFWkJUKKA3W/QWbV2trlans+ktar3ecrMF1lvAos9mDEajvj6TIbq7m1tbbUKJWigRSEBCC3uEe5G3rZcoYs2NqUx9KhyKWl6NwZ7YfbEnY1QsFrfYY7WJFN9oCPj1OhFBdNPd9m6qu7VDyMV9cthQaAbp/vOn2SK6p/FkBVYG50/T78XHSq7hZb8wXjQCFNXYQZxwDFmjAYMB60VeEXoqzm1cqSk8PP54WFvFBgDHHUDKBVf4gzwKe4QlpcEaC6w/BQmqqD8mLEDu1bba7DSvKxKYaSMpbzCya0N38/4Xe6Bhrdnr8LQsGCwz5u96l0+2SGuFMP2GwfT9O+KNOjN8v+eLzvZlyqvdBpGhOn42Xt8ci7qit0PDCrlKWRna8vv9f2IuwFm4Z4G9Uh/es3l+DfNL8gOjokLiyTDpI90fZuPhvoXkEPNk3bbaLLNpi8ymKmtl6/teevPSJzw9t5OoI7J4zTHRToazl+7OwY4cjGTgQBncoIA1CliogH4FlClAr4B7aNhBwzoa7ubCCBeQLZlsb9RIvS2KMqm3OZ6TeSYl0SabzEm9mTjaIFCXet1lTplH1aiReZSKMplHzqNlHgmPlnplUmlbo0YUaFWUiQJNjRphsEFRJgzWx3OiQDqJNhXJnDCYiKNNqMwpDPrLnKKAmEeLAgIeLQyKhEIeAcCrTOaSfB5tokFKw5/oizT5Nv3fNPkyDbfQ99DkRhqC9HKa1NPwEt4FHk27ckl1LpesSkIyp1LAXQq4UQGrFJDdhG53igImKSChAJ8CTirgfgUIFaCI5+LWMoW6rEzxUg4ezEE215Mjc51IdMqMJpPGVeYsUzdqGjUaF9pxOsvKnMFAwOvxWMzOZK2lThh0iQJemccl9XotjWVRS5wHljrSqbFYjBaTIEcrENqNJpAlHI9nxuIfjhWXXxZG6fN4g5kcWcCRRDF6N87TmKUV475l4go7By5HRlatRmJQajU3EflftXr1v/1cfsXjXz4WPZx/xVC+twiMOK8hgYWDcpSwtOTJJjNQUpUqjLZs9U5WfHwplUOXAB8fXDrwufg8vWSSI6q1OStf1r2cQ6997neZWQ2mmKFJxAzIekxBlcXdMKobzY3qfzgtmAgOimHKs3C40rxJIhU7mO/NfZ2RTakjl+/qYX41940ct9MDco2jfPhU34W+wl9I2W/nVMRVIq7HQ0qUltCW36LDUNGgVVIepvbU/GQ3eAp/uAC5Dz5glv4EzBcuICyNXPqc/zMkH8uItfBudnVAGKhuF84W7uI/KuSJpDKaFupacjn9wPK1awdnL5iTnk0sXJYm8oOz0vm1g4PWBQvVCxYsFNL0jZN71JMn9+ha9LnlA2sHB6YuX81bUd8zFaZOnU0IhEIf0dvTI/VLJXmxWFSbqPZFbg2HIyEI4bQrZXmDj786DwRprs5mc/YmaMKHNc3N+ltzuXZxfrYoeix8KBLJRMgIxlE6XWN7KVnjzh0yHNPvc6+RIHzM6qVSWogeNP17IboUYe+RXui9WdjTcwo8WZGQ411pXxldSa48RYmyYiG6H+HChQuEg4OnoPkZ4YIFCK5PrBPunakPha6l/wL6SOjaT/CWroPS5tq/5NGBsdC1X7Hf/ibPvtHvsW9f4+34qRe+uTD2O3rsQuFC/ndjCJ8zdfRYHf2nPI3eEVpnLvwpX4erw1yoowt16BcEjZE6wm7yYxGk06thHLpHZOFiOz9ZWM/u6Al6DOjTV275Mrqujt2MyNAZ3Lo6tp0ci9x87PIlip46GwFDNn0pt9x7ZcIQ8v7G63zqtOOFttmYxwRKuPCej/2PMPPXk8VELJ9qPKXcyYejsO1PH4m7Jkdbt6tveEMqESj0Na0SD2dlbtK84KThnfn6dFBqM7uqHPMysWZjZJldf/y6quW0s8zjXD7f66xUv25p/O363NXD6tx0SeHXokxL1Pa1IdP4w7bQ9h+uW2F0cjufHHGGqzZ8ky0MhEUSmap8aeaOm+ZkfIsXP7tw2o0mVYR55+brm0KuptbDXXXVS+7z+7+/rjrltjST9wyssDNzmzyxesrt5genDFGTBszuFFV4UffWHSvW89i66Jfev/S5oJbbSXtFf8N10YkkdyrbV4883t7Otipm++rxiemXPuHfhmSnAeFKG9FJ9BBTiUGyM3vpxUF4oRPurYdb6uF5DzzkgX0eGPEAtcQDS1UHVOSjSjikBPI2JaxQXqckZyjhlAIOyeBaGayQQasMKmVwlHyaJBeQa0iynwSH3TLgHZRo+oNoMxUpBu0UL9r0BOVibbeyRaztqOqUaNrTaJNLd4q1zVVoo7OoxFq1RSXRKJQtEg0dlEs0Uo5MohFxZGKtRqvt8w4KDL1BtOlStggMk4NygaEtKOcbW5UtfGNTVafA0JhGm9p0J99YU4U2geAgHxnvaGOyqPhGvUUlMAg5MoGBx5Ehy8ZotDhdruwtPu+g12xBlrLKOuhVD3otg8qWFldwUB0ctA1GBsnBoEQsFvD5nIZsNh1PJKrq0p3pSdVV8qrOKmtQrg4G5VyOjFOdhrSMI3N1ptWdnWkCOAiIgumshQOWhphBoBVrJC6xwMh3CQTylqpgwhLzWuwWl8UZtcTIQZWyUyZHeHM68d5pBDnvjZVaYWDIKZymz6MXfr43xhpXb8TPnTsbH8cVjBnF+SHkTY9bVYpxDFEUIQohUdEc09NnRkpnsif+J6z5D3iDH/TZ+HchZ87Epog+E9iDy0+7VPhVQht2HirlwPgkB4eKnZXCn0uOnKP4PeXi8RMUP6Fy8SkEYD4WxPj820QLZtkXdpzUfXgflOuZk8xjnhTzW+YxZ/Ivut8Zntc/ouYfEMNF8WqvUaoG9yOQcvULSI94jiMh52i44Olcvlyw6+9C5eqvOjJvNMs3Dd339dG/GVZX5qQIlvhLXPesLYESfqHd0Un2tRyPB5LebaNAqWWtZiUCKpDrOo2/ia09Wt8oRuA0cBheXMss3QpvXLhwoW8rwieaIHhTOXZCSliIW7MDMjmtoJfSB2jyAA3I5llGw0P0j+if0ZSOBlqof5MC3CYdTgEIAUCv51fxSeSK8gX7RSBC/4S2/Th4ClqdAZlKhEBroAgdEXnvTOTMaewn4VhofhX9URzP7ebzymrscNNoV4F38WwK+zEWdagSlCOeTKE3GW7LXZxCQeQBPNMDI2/sexi2rhtx/2bfh02vPnD9pH19lieYLczv90E16QA9eW/hTMsm8q+F+G9XkteMgWpeevvFVo79g/5ivGsD2DgN3N1EiKgnGoHI1qiUckqmtpSVhwiKZ5bKOCa1WSyRkACcagVNywxqo1GmVreYOWqzmcMRk5YydSTETaQzL5K/IrKXTmfNQroim7WZzAad0Wg2p9fabAEhkkMZSR8iT5G/OqEAkCVOQU3WRQQgEJDKCBn6z5r8HFpu7jaTZvOkbCZT3eIy68xNolOQuwkhVwiXO8PMng8hIDuNmxMgvMNhDIxnY2PsOt5qPCeA3pHUIKBLREJj2A1FX41jG5YYZXVpfjaSqGbfcTNbfFZxkV4qwTI4OzFVwjM+D8/QIoAqpb6WQpmUavzMUtAjEecisaD63qbfFpN8ndJBfWRLDimGbrOTHJfKCT+zm1YvWpq0KgLrN23v998ym1tmsddnpwbUan9HlvHR5GsKzv7qiFbIlYsNXa9WM6pV+nKJvnvmzMFEU6x2z1Wrk4wJ2nXaFqu6qvXWlmTS0/FmTQ2eb3gLOSEfIoxogknZ56QyEY/PF9FyucaiAbEGBBqdxioSqEUiQYZLcV3pjDqd4aZnpiGSBlMa5GngpnWUsamxMZOhkBtAURHExM2JeDxcUVlZY7Pbjf5AWXnYFzbo62prjDVGo9UXVvt84Y3hm8PkUBj0YQj7QsGg0+GjwNJoaaqptFSk68p4IVdArxPwiSAdjAazQQ46JRy3VJA+p8Vos9g1tEUktcjtAiLDakgab5DNjuPVp/GjgDfoKNarJbOdnaq8Yo5yVDYew/5X7UmP4unPCLvUG211WLbyNPH6CDc0wtk8oXoBS9+43Y+z1tiZOlyFn52f5xd1nNcHLuq7Jjmeh0hgPghBUUPy2cW7rEbkfijcNP91Zhm5V1t4EmwdkdarxYVXhdeLeBXMP1VbHGlDD134XNplCiiN3s2v6F6dYdqslkBBlLFVmkW2vB++v7dDhLScpvEO5u0+pnmtr87jkXbbTIpeOMhMXelMKgVFI9zsvwEe74PKfE0f1nXGauty5m2YtKIyIvIUc+D3IP6II/6IQEX2xxsij0TIF8IwLbw0vDN8IMw5AVBeSn6JRPwuv1XutPuttEMhVNEOmVAldyJe8vmtYq/bb5V4pEKVxCMSqsReyX1iEIuF5H3wJJC7AVbCFiBnA3QD1ANEAC8gIYQ6vV5l81v9SqFKqFJZrX41evmtyJ9zXuMAh8NosHrv87zmeddDeZy0w+4gHVajRaWz6AX0XvlT8tNySi45gv5S+EmALmBz2EnwC0/BvU8j3Z0pnP4YkfX0R/lz5/NnEO8U4sXdIrvk/4Obd5lLIiUExEGOfOIK9Cx+eaaImkC5StkYlIfP5eMXYoRaKM1xZICb8qTQS8VqA5eKG1/pVZU7bxtaB2Ed834AInrm/frE7WFJ4RmxcUtYF4wxf9aDIsh8qQPV7t6PZpSZPXO4ncyB7vo2j5lZsq5v3V70+uUzvkGPZzB0+6PL+5bvRS/4dF31MljKxhxeZZbzn+JFCS9Rh6zC2cQQDGevPTATpg5CbhAqB0E36Bskb+2C6V3LukhkKb7UAcc7YHoHtHeAv6OqgzzWAne3QK4FUi1wsgn0lbDPDWvccFIIS4Qjwv1C6hgJFSSe2xhGRHX1OgxWnd3ucHgMzdAcebkMysrLbfGEOh5P5HE8esVTHjjqAcJDe7KeHs9Wz14Pz+NJ3JOARHROHOLxqfXdtXNqydqrJIuH+gVTe3ttuiH1HJVao9UN6UwmnW4oHi2PyBLBVENbWVBsNpl6Dbpuh93qovpViqnTOUNLFYI5nHlLRRwR0hjnziuqq88o8fwx2smUyvjEI2cyiXPnzyjQkdM4HRXRspiNg3WEvpg7FdfT58/g2Q6saRJseg8i9FgpOyWfiOcnsnSLmbr/OfZdNJ9IPo8NZRcnJ9nk1mRKifQDh+9LepIeHY/PUaih5NfwXckUlObDsOM0DiLFfEBgMwQpkg2Y2rFyAbYUZSn+xR1b8NyvmVOrptZ7dh89INbe2tsT727Z0nj1Cub8QzAGVYhZg/174TDc5f3o1hXZJ801b9gbwNywYvjGrfXBYxqNvrNtUr1WbbS2tzTUMFX+nzfcaNvzeFdZvGYG3DFa9u3vK7PhPilvZktCSmmYR978pmWS75nVNl/Xcu/x3UBc/fw8uqduKUzeZ268ycq8kC/ctePQZOZIVYtrIem8rqu/NZbz1bbVNDfUdbSkJzXWUXcfljV9EGf+zJxaGYtVkU8cXBS++GpZpkxNZ5uVbK3eS6NMjrMD2SERohYc2SUPV8BLPljmg2k+eMENj7hhmRtmuKHNDVVuCLpB6Da4SZUNplmXWskd1D6KXEINU+QABXoKqmu8VRzKRlZxqpK+Gq/fYrWRfgvHBrYab42LtKlJ0kYSrmgSz8Im/MGgye10IIfCrXa5CRe4XIjDbR6v2uPxerwmi+lJ+jWaPEzDFnoPTdIaDg//zmCqqomTYcLvddjcHpvLaVfZRBadRM4hIpkzkczZ0++dps9hYy+C+TICkbH4+TPsxAr9TvxyElS+mHTKMlvh/NiEa4A10ESG6b/yG48PKm3RAsc2SSmdmg2PJhH+FhsemYDyFm0VfonBbKBKcrZSNczn5STwatLTV6zKZTpIaApUON0d86oCCPm9zFE68tcueJiO/I+FQ/Knzzn2wDxycG4iwAFS80GC8/fBacyUwmGzZs3K9dFad7Ah1DiYX9S2JuSEAsOHucwRchpzBJbDwnLvsYVDhyf3NS21Gxno6yM4l95FimsawiFcobGayMC8bPmuzMHM8Qz1Yg08FoHnQ/C9IBwPQIMddCLgiaCmqvJ7YdgZho3IwqjASuZJil9eJuDCEWSEN/i8XtdeM6wybzOTWXOPea6ZMpsJu90etVN2u0ulVtNGk9WG51/lsrpaPBo0HY9bXQa1C7/ApdUYZJJEfV19rcB0Q8rKtbi8iTLCSTtJ5w1JG9i31cM19dBbP6+ejNZn60lHPRD1dD3ZY5lrIXvsc+0kulb898h6i91uqadU8WjCa/GTBq2FVlnUAtyDDNs0Y6WytZfpSJ9+/XQBmTlIgeG906cV1ePByYmQOvuQFWdZv2Pg5FmFxZosH+JaE/GPcWQTHWJLo1/mFRfWMQmNq8grrAGDYIudmXdVIg+vMlF08HCOScLBZiZxK5Hpk0SuILZpp80DW25Dx03Xbp99+wrvvaLC78UboubAkTuPR4+elBwUk9qfLqk2rmPOxk9NmmeH15hABH7n6meSllXNb3IiElluUt/cypiT2X1DWYvQ46lz7ya9fQ/2VZq6BJ4ZsexWxcpFqgcn37fIgrB896WN3He4B4kWYgr4s/0HJ8PGybCzA6o7YGk7tLXD+kYYyB7Lkl6fr7ylr7e6iqhKatTIF0sh17GKUFdVsetfRWKxVCKJlJdbrWZkbZg9bjfamuv7q6q6MQ/NrLe63eU+icej69uoBnVropmA5pZmsbi5lzePR0Z5WR7J45HNVKpqey+s7oUFvTDQC5xeda+7l+o179Mc05zUUMMa0OgSL1TDY9VwsBqqk5GEkC1Qj7EkjmnBEuHjUXQswlILiX+RUNjEPcvmSbK1nFmP5PKkK1YNeBr+7OW5dhwewNvLmXfjJE6UJteKeRi4mIMPZzghtZBSjWeRFh12GfCpYmIann0PUyxasUjEd8o4uPGIl3NXJ9Jp5XqDQmHxLvIKTdGsp7Bk1j3xMl1T+QKNMZQ3i8kKUZfTaRSYVQt39g/MnLmvfmbXVbUz6+3tHf994zNvZGs3Lnr6znU9oUXkSIh7sEUsVYnF5Ux/hzvYXBWUfbuyR8hV0ZBvDbnUFp+PpOmgbHIj82iNWm0xHzntW3btjklP3nfkvzKDwpqmtfee+MHc1/ZwVgoI6tK9BMG5yB0iorgKB6iz+1NxOBmGu8IPhklDGF7EK31gqWuDi3zcCbucUBYK+X0+h91ttdlMHm8gWB52h+OVSYPRFDOhXVfMpI6Z3DHk83CRjavV6VMViZg2hgE4GhFEtDGtVRBRCwQRDpcrE8S8Bp7elQpQyYpYJBEtj7sqg2RFBR2OUG6HyWqxyQVSLW2RI5kvxE/H6ffwNoPkO1LyZJCkny/tQuTcO3GW3Ii8I/+blCdKMZ+ifzPOAuMn0OPTGFcKPJJbHHuZSIMrwkIGivMJRdcFzyU48BMSYpIN+3Au6plv5b/V/5QWyH3XigtfiHXZoIUWieXM+htbrhEzK8XT++35a74ygOp65ogeboIfuqp2n31W8Pn10E9x+x7ve2Ya7dNWezxmdci8/oFn5oY7OR4Pp99x/QH0Jbm4cBAMzGd9j2N/RHXpE85NiI6dxD+zR6ZlN2QPZKlHMnDMDMNmGDHtNz1voh41QMgAL4XgUPiVMHl9eHeYvCoMwXBNmDwUg1tisLwCKmLhECdQ9ThhMZuNJhOSeR6XmxMPiEmdGB7gw7McuINzP4e8hgMcvljGUeI/3tWQzdZnMgHk3paXlSkfD4RMMpc4w6lwxfhhsVhbl2hrasq2UdqEx+Ewe9jYXoQeK26R1J7+GBHwLF04e5qV3KJ/weZJ4USropOJM/jxF/Hi8bGJw5dbThYXRqHBx4KJFO5EGGFCjjFqs/jOzpJjEqYcyaIv6rJTLlWiOCPKGpKcm37IV96i/8wYXjMT3tEXfp6x38HT3vCD7SunO+/0klFD9P2hlbkpQB7daHhl7gNyZr6eFK6rukNiXcq89YrzoLfSNHWRq67yWFTJOfnAcZ6sT2lpr+8Lm7eN6LS9y6e/wNTKJEl5Q3nlssfv7+tYIOzrCA8vNenTzK3wg26zkyde5C32XdiFdPhRpMN9RBzI7M5nY7A9dlfswRi1hs2TqYhBZfSm6N1Ryh0FbRSGy0bKyIdCsDgE3iC8aIaNZqgyw6N6aNXDY7qXdGS7doaWvDK/KkWA1R9Xq2wqhYDvsCvtSqVLZUOfbTjVSWWUSH3oQjIAYQQFNmlESkorwljtm4x2m9UPwE9YPR4HYaWUKnlcKhWI1Ao5wa6wiEfi9Mc4PQrTGn84d5rNjsmzeXGlDtT5idTFcYEs5fb/R+egmP3k+5fkp+9kPrGZL7yJ7JlSylPyFHOXL1bKb7HStkbH/IHrc40XYN9ZWVbeMQvnuTBTDm3EeTINU0tpTrsl3+r5BeZxWHaNPNK85dq7PoPDfyQjcaFL3TRJOK2YDdNoQWIwdOlz6lPONsJDvJVdJpchjUcSeoPbo/NwOUDweARh8+iQEazzecAzRwc6ndlnsTvMDqPLaXKaTDazQ202O0YcMMmB8AU8DtAhd95sa7ACAluLkWO40+VwOj2E2w4unsksQn9EdIoKP6NTidkGgWfjmQQGy3cwCrIxc8BOdzHAczmrgB1jhRKqcYLi5aOy8dSzIiCyIW52Xfh/LEHjotiIdgadkaL2dx1S3Pu4mRYbAoY+x6y+qurylP3hJ/9wzx/20wern+h6ppqzjfkqU3gmb1UoXZrFhh0pbypUsYpsuniWimfONDFfncE9Hi4VLj3LiSA9toLYROwg9sOs7E9HpsH6aXBsKjw8BU52w7F2uLZ5VzN5dyVUhVpD5JADltrh/t5nesmbemFe76pesqJ3ai/p6YXezoE6bzqZzqWpdBopqIHHXZsWLbx0DVyj2n7jgvla1Y7Z+evNs2bazSr0FD3hf8VPHvbDbX7Y6IfJfqj3g7/c5fpe5+Pl3QSEiXqClBM2JJF37V++7NYNw0uXSESi8vr63pbe7fEbt27ds2d4tUJrMEgUXK5C4d+/Y9MG+/bE0gV5//Ili2bPnC9oScTT6VScbbmDFWACP6rPst2+S+VykT3DghQWnPFwagRTkT0X165inR4ax2mVJRWoLK4US7A/iyvYM+kzq+LsvEkE+UrIKS+d+x232zexGJuPmzVozDDRc0nOLjNAdg82aYpnsfUkkB4tflFctm0ldVYKr7CXA55vDMF4HmIYPMV1CvgrK+iKM+s8vCTBU1yMPr7wW0ep3Qm72a7ggtThCWqawd1p95oFfEmy1tm8ZJK3A9Fw6c2d9Qu7qpQao0Yp9S51kmRZ11B9+dRGnzszNVa3IOermLahydyit6ZtWm1O25eyTHIlwzCDxw3KzEa9yG5t8X4pDuoqDJ6+RmY1kEDSBpmOFvhcb5krvDq12SLkcJVOEz2ZK+FFKiMubVQXNM9oSA/0DNQ5+mYtSk7eMiNusBhEaquKqbdGVZnFLT5LZXs4Pr2vxx+fPXdhqmPtQDU9v59LTe7h0YuvM3bRars0LtOapKv4PHJ6QBcPW7aR9BwkRDKByo6/sEfkrI4fRn7cdOTH8Qkx7u4gFAhIZHIjG4nH51sJUCOYReoEkBoBKyW2Ckk+gWyi0UzhfGEUvmPn4hVTE2nfbDdSvkOIzVXoBA7ji3HmxxgPc5F5B+9RtzzxxMV1nPueeALpr9uRAB5B1+Aktma1Fiv6s2/a4Dkb7LMds5E3IW+fdGKdH9EEhSAUGtA1CEVCq4CvFvAFAqVG4zabTGqVSizii8SgdKptRjOJbgRf5rnR86PohRfKxIs4ztZSj4yUosV6ulC07Fn7nc3il1F85HSn4vUcbFYhjmNtbocVNJzWwXW6tQef6Yf73mNWm+JDyxdMydCMfxB2eZpmpXYPUopB5uOKCMfQ33z9wkniwjNk/RyJubxhWnV/oq/G1t8fGK7HvZfR/Sq4eP73D9mRqC8ekZX74mE5rRWH5VKtOCKLhMNlvnhIGfDFgyq1VhxUKbTikDIUDHamGxvTaXGfzWrVOux2X8zvi/uQFyzWqsUSjVasvUkLw1pYrIWUFrRilVIpl8nEfB5P3NYWCQdDKmUoLJOHw0mt1epzWGxkPJkQ8y3cCd8WDwMaoo/P0Oc/xmUz2YDH5SnMokIvxuC4+okkssvpMqz3E6HPlIKvpTfcLo5yjeeR8zMk+pdM45J0RY9mfD1jKSZb0vtI7EsF7cZ7ushI6s+mWbte3Fj4SpQYqLA7tn+k+7nu5/qPYiZSKvNGoiIyIYrFEuUmsdYGQT3zkQ6COuaju6Wtjd23rp6qF6j1ag5PY3EovBa+SAIvzrl/fZMn5VwNZ5v6mnrQ69HZbr5UK9B7PHpdjabrqnxfvge9Cn8LuWri5dO2TbWozH6XWyeTq51GWW1IjyxDgiL0lz7jdnB3E21szcrqrDUq6ppfEeuWVHYKBR0J9EzL8wtcS01EE6IgQbCLjjLnPi5WP45ElLrqeCIRjXGLvccziBGRIks5J+6ebZLIdxS1JuJRH9flY4sIYAWZLEKkjFIldJ6Erp4qDlwIHLjT+XgPHB5J1y3vjag1gtvWg8E8yRzvz3okknBjX9QWNIgUEvh48vXTY7S8avbOvJa5PaBaJZfFuufHapYFogFDuN7U0DXDFtDBUEDprQ6Y+LxI71BdHTNTqNYZ5a3CUMRcIbAYtHVLeuMbO0zZm6Y93K8KZMrdweCMtqg+kLSW5wPGZH9tNFUxf2pWdfTo0UTFoLs1n9RYFGqjrDmlK3dpyK8feWSn0FEW02tVvoRFYq1rnlIB71utoXqPeSGeIxu99CfOHzltyC61ZGVWi1Tktpn5YolYTYiIDGuJjKFhjcYcuM4HghI0BDIu31XPRXyHUYPHp76QmzRSTbS75vxjfx24feOCybWapyxtczYdfnOz/bHUst39nrArsXp4Q03TpkXt6otjPdQC/ZJbHnr8ePuSd155+KZZqqt7XlX2rLtz6vIvNrJxz/9CMn0PkukokSGiWUOMlzBFbQkzSZlMdb6gxS/I1CVkFprE9WlK02IIVEt9VVWldLAJF79UPiYEbO4sa0teMUcBxToyGAt5/HrNwYqDmoPX63mmTrEITvTuGaqfc/Sna26ugAc0TN6u5+u7KkSFv4vEA5UWhx2Es+YeWFblSE9LqZIKmNN2og2e7w9qxGUeZ8vKrjWPr64+0bZyalAjKfN4quxrVkKubumtvfG+GjvFRbo6i/Dic+5DRAORyOor3KFQQ2W8LBAxGhRKk15Fa0hOAylhM9SxMXCWrcs/3sEiFvWge3CwyM5BtEjGkb+DOJ2liZxdXYdpxdat5LNEY7mbK01/e00dUuBT6hzB7rV3P7tUtcIuU4iTUcUK75QNk90czifB1o49Kx6iHUq1V7VvxX3N1y7prbbGZmzpuv32203di65rm/rY0TvW9SmzlcuBV1O5Vde3YluzPqZfsXvN4ttdjKGCrCApimSICtKqGhjee+/h9sFt/QF2bv3S+5dozgu8WiKNvNzpREPWrp7c09nePljf4PbY7QGLz+YWTB/ElnZdjUXAxb1+E4mxkjnF7rJ7SrbqUXU0hryWOF4kQSH7BN870n24SCeO6eAKUa4Ua85MzEyyouwKgg8XScKZWEXhRjozNf4Jh4WpaHNS7VHllneK1aJoa0TfP+X0prUVFQ+s0dV42pe32Ra2LW9jzkknW/wKXeB/bBJrwiegBTKY1MysTE61HRre6J48PMUe1tujsvcWLb5upyfFq/0zSf4P8w+Kz1GlGtq862fPLg8fmLl45qzFei6f/J+vvvrKAzLa4t5FVS4uU1o1YvD8+Z8WPn/27KPpeZNcVAfAjJk7l6yRYBn5FfMF56ecW9nqq+4srdYQPg16Unp5MOCmpIhrzp+JnCkZlQqkDD14nqVYQQkrQB0fswaObhV1Httd/cLCLzYve2Q4G52144kPNoYXzR2wbYrc3j/r0JZ5DQ5v7+aBGS90XZxCfeG7qF2X62jecHTWjOce3juUVrorHCviVRXT12+/JduwejCeSTK7d+F8LkJNPUH+D++PNJ/gMX+BPNsDbsWln/A+Rv4BRbiJHNFHNGVlzZ1VVFt3Y1ttNFKWqD0FsazQ00hx3DyTUoI+PefgCRFLEZFM5syF0TP0aDwzeuHDM6NxjKrskkHcxpUqujXEv7UsK9UmSgFVKqqGNHyx+kIGSgl2SrbOa4rAfc9Kv+F9/M/Fc7gH+YdPrLoWAsf7p0ZdenuqzLX1o+ndDcOTLn54QCKQisWhSlNydbRJQc+6s7mmb+S9GdF6hZmJVTrznyTKl5zlDv1zDvfot5lXti5+DSItibIGu85YRav1zKcP9cxqbOU8UfjKUUmKla4WVW9/oydTu3Hp3N5h4DwSr5le+KgOYvc31jJP3vadcfMQMWIG0ZkV1fTVd3M6UzMq+vGYqTpbWxqE7pCO8ocdfqNcJlYa8ehxHFRp9L4zapnRUTSao5cH0PH/NT4IBr5TFreUsTiR4FisYIWEqjSQF5//fxuwO6IWqq82Vr14w8iS+BLapbRELZzpk2tzH109GB5QOLXFIf1/G7YH/rxsdqUnPnSorfd6t7swPL8x1jLW37nU4ynm+gxc+oSr5y4nrEiO4kRZVuvWCAlrPFom49BWlYqihZTNRAmJzDvVmTdwPg1Oi0EaCOfF8DguO6GgCUe8tIxD5SIdThIdYZnNraCVKV7xBFy0yKfVcfXzma9PM58wu2EXlLXsbQ8q0iqXzTbEPPhfl8D4693vDDGZwi8/fPlL5m3Ig9QHj9ijcnVHJaRPHoMd4IYUHHO71bOZCriJeZj5IfMr5sx1h5hXy8hesMFCn5G5jvkL8wVzN+eii1+3sHiPRy59InCXei5WE/6sxGBN6BOUz70wJJS9RO1Froua2vu0gGK72WbGRjOjhdHv9oLkTGSZ8jQ4doMIj269yCoJNA5ONxu4YemdTFH8E1u3nHh267ZnC2M35GfdeEM+fwM/usjNER/eiK741k9P3fLLfORq5sJLxy4RO76E+346/SW93hOgnj9xYsvWEye2zrzxxln5G27IQwXTdvXNmwtfM+/+6I/XbXvyoVsu3n4eHvyqSRNGFz0VKZMTyE6IEUkilTX6vA70DMRdBpmM0ihVZNItCJRTMRJ7L2fO4ar2mTNF9EyUFCOOjTgq4/WQLrbjTlWEcV92jRPJAYsHiKRen4I1CJFg1AKmK0+h1nFOrLt4JN+tuefpJw/pumeSixbNchl7SR/t0Durb1i7yLJ4b7RseNfhqoL0rrtgFbPH4+5cKbKfu/vQn1xXdbg8HkfbSr43xfzpGXOhRr5dfdDB21h9653kSCfz5aeTS7K+EtHMTfjR3TUSF7IJI8/AV9aaG9zmQMgbd9Z66yINSXNdKBFP1NY1HCGOgKIx2BDiBFKxeG0dJx31eU9RTzxbXlNdgYv1ZqvLhW6cb+3oJrFSEHj8foH8RfAQRur7WbmAmqTTGQNN2dRv7J7f+E9RhmfSTdFT1M3Pen+T9Z2CH2WVUru7t4l4gHgW8dSPxD+SNilPQfB5axPX0NS4Gy+OujC58E3hdxfyY0YDXTDqC4Zv9GOGC/qC0YA/dTUvmvQpkZlc+N3TPLJp6rRn5HLIT6fr0LMwhtiuMEZfqAPF5byzPFyp0MeDVqUEswlNhRWXSj3R3pytETWh85XkLw49t/I6Vn1btHa93a6T6YId+9bN6Kpb3049wCqmZZs/XjY0sv3jJUt23JCrXv16R/XVp6mpr1y/9FWItiSiLqNdZ7LraIVIseK/N/TMqusiKayALi5Y9+mOm1es/mzHSKq1i3n+/rZeaMHyhmn3M0Q7O6Jensg+P7Mqnm9vy03GKlpeGwmH4tNqhW7KRdgtmBLP6mRY9JAuxov9EcKxKrqANsVCCvB/gzV2BEp+XklzX9mwe6LQ6UTtzPGKDEpkAF8xQBE3wrdy57afXTk47+60ioQyR0ZXMRS3Ou2xHc90uuLOSQYZX+mo0ifWR8weW5tNTTefbfMqL49aqJGFOY2O+f2Dl4es0MREl5pkUmOfsneWy2S78b6PH4h7azd+NagRSo2tip5Bjzm04tslJrkSxIe21hbztK6/9Al1CenoCOHK0gqf368T28wOHUVww2J2+W41HjPsLWO17JkoncgpjcN4c3Iszwqsotkkek1pBR11302VvlQfc/HUm8zRO27e896xRe/TNUqXq5r58+odT7z3yumDW959KzjPl+rNXv3Bz47t+JG9/MSaW3/Y1MAMQ2LXyuuehaand+48XrzWGoQnTkT7CmSVKdUml0omc5DihTGh25HwhDCZC6OZAi4oyupY5XjnSaxtCBVbRFKV4LG6BgfYyOKUBiYs+l6DoMTprqyZWlPd2Nda8fqm16Ey/s9VV9ncm9zSydO+5FBvnmDOP+pfbedVOb6Y+yVomCxz+iRzFo4sS5fXzVDm50MV2DtWwSsxb03IW6//MciZ1+GG+nrmtb8yLxe++tX3MF4QBP84Gm+MF01EMqu2GMI2rzecrrbow7VkWcQSFvwn3MDT+WfYO3vjf0cPD8ViBjuVw66N/5cFDchYL07Xgus/wQj1tyPPbBjOeG/zy3tXnlhvT62QFj6X9jSE3X+2xBeLOeaFXvGidTP/DUnOFD7r2MAo63zpJmbJVW6Pn+/xkNbWzVRsQZUr7GEerfdP7hMVfZQXmIUcE3kY2QRBhC2K56Mhn4PD1XAJNrSABZI/IWPJ1IR0Ii9EA+jWCLYoKU5MIiqhWJqQYzrzqzV/ua9v7vlv0+Lt89uWwYwTG4Kp88w9zz1qYo74DJVP3WmfCWnm5eef6NwEsj+2/uSJuvLZG+oWWpYvn3oK4kumygr3d50GXuzHzFdJH2xcWjgQXVVVz/rLf7j0pWAGt49YSKwgZCcWLadcFL5UVncoi2qD4BavqFRMpnT5KnQfnCsaoE7oVB7fy9aXTE2oVRz5lcO4AmHTrhDoanU8kkp6cCFKl5Pgks/Ck+uqW5mzzIfXX1db97NDQqHi2c9m9a3e/MK6h5izx3c9ubgx1t6w88a+7T8ZbvtWRX1yRPX9KUPPhz2ptMcYH37B9taezkhtj0rxfUg0q0QzdkyeD7d9XYhNZf5KHkcCsbyt5lbmyxV/ZL5fkdi6na+S3n/d1va9YI9deOHg7qG+lZloKKsNhHPPfys7plMeqLVA/ZrZi+P+4GqPUrvuRdtPl6dCzq1GzRJQxviqmUyBOae5fhkkW6uYnxTl97pLP+c/wN1HtCKLwkAC0ZpGd9qInnJ/urg6WC4WyInIuTeQE1JMqyvZEmfoN9gkE+D7eJpx06g4fgpHsV6xj+9L6erJSkXFuOGMA1A+ltuL2GUFCziKMasHjt3Y5beaW3kv9Ozb0DNcuBCfOufXd04yfHFnZdDsurp92p6Zi9OPCNsfmTbt2etv3DFASpas+QHnV/MfCX928f1lG3ZM2XrD7kGSv2/uSyvTe+4Nme86aKjauQD+8eyjU7Z01s3pXZW5e4nDn8we2NacPbV+zkub/nD706N1S5H8xwiCexzZVQkk/VOIyqyhrrMz6DMbjA6BQO43kk1TpiSkJA14Rj9RDEkkMgmsfunSp1g0ANisQneuQN5BQuMofrrCvELfXPkJn4WsSnRKMuWy4gM8vuNfPnOPF15FNlfhZk33rMJrs7o16J1sQO/ksKY7Tzbm8ZH88ZBGE/oypDG7CydDanVoDG+w+QU3M8MrO90evE9NGt9j9sCq8f2LL6M9jmVensrOm2exzJt38fTqLtN3PufnWVg+8V36jDrOvQ1pCEeW9ospG19v0uloI0ELsLeQyWBfIZFhhdAz7kOxUiJHaF2qv+NJgG4cAVjxTFHHaw7VeqOPR6cyb1bX3Q2Z0IDGDzk18va///5APOu4zVQ+/8yckZgnQnZ5Ekz+uRc50w7KUgJf6mI7B7hP5xK11zN+gW3kimuMEb6sJiKmvHyT1aFWOLlGI2258kJ1//uVIo6duFjKo+NS/5cL1j4uebO5eM3zQSBhzj30v1449XZjoPNPWnztzHMLA6sKb3/3Bljd9hNmIW8xtxbdQzXSbfGUOqae0G0ykuR/p5E5Qkesij0CSLmcHKI44aktllelCQ/gQ0gseYvXbrn+T90LVpx9+L4HZg8yTzO104ZgPUyHHAjfc73FzGa+TEXL0zRV1jRzBXmEJC6amF8yP1h1w3kurZszWrh3v+SqrqEnZOXa7Qtre4WFkzMajwBEySUwuO4L5oFN0ZRBKzfceBVQsJf8dkGM+eumgT8V9cuUSz/nGBG2RhHfyMqMHrdbZIzIZVKJWEQUpwexQokk2I4RWB8r2XieB9GByxoEGHS8l71ubNMV1Yc7YacuTWk9ufPWj5k7Oi3vwkjHspMzhubc8+Nvvr8iMVcYcDw+FThfgohLtl23dCZzZu5Vp6fvOlyje+SRsgN78+AZyt3Y5+gLhaavaK7J1jq0Nl3FpusaNz7J+pDmS1/x1nN7iBrki3QSoazeVy2sTWR5VHmHWWoUN7mbeXqnWa83E3jKYlSBjHh0F7orIYhP4tS5ifLtyCH+TsWDcRRV48TMIu08SQLzHgmXyx384WXY9mDHPGbaeyt/tnVRy8svC3iS45/Om/fwk0+tODC8+NZjswYcR38Dhwo180Q9uc+YHz243AoVX4C1c8nvC7tHDjZ1XdNzD2mCA3BoWfNhZmEH8187OpcelPBV+1dPndVbV53rWfqLD+54CyoNtEbBnHx/xbb0Uth/fQ/z84sjrUGnO1nM57Be+pxax9r4IeKZbJuPk5AkHD+GH9m5VWS1aKloqest2y9sn9v4Gq3D4ZQg+kpDAITNarNbSWW3QRySSm+0kmqrlfTVcylrmZ+00tpjGrxe1uPORwQZQbeAEhwrJ2rtP5H+PmLNWLutlHVtmdCqs5aJ7q3Uh/AKoBD9TR7Gvvkd/df82IUxfIQ+jawxvLYHL0Yl9JkxvoCuE9QVt0C/hf0qIq9KqUqE4PO4/+Y6IPQZ74+O46m/m505vq1zzqTVzB+GNc0VtXtznr7TM2as1ba+BDt/fzARTpbVBuDcvdD6y/dnNc2esf8lZlmLr6Ht6hul99+2fnFNy182Q+7hn/SE4qGaW9DYJS99zn2Ru5uoI9oQyors4oxbLq5I+OEUDGUVXpWSwyFyhIAWkAJ+HI12Jp7Js0KBSzPgxesZ1m/nO8YrzJHIiPGB49/ug12JMt5mx0M5xncpfJay5BRxWjuBr2X+Pn/unq6rbz3FfDGy/z6wMvv/YlDJzH1+a99tWW/C/o9HtMdtXr8uAgOTYZk17NWEAgs7p71yy8z6/DNe7m7mmz7m0YXtd2w+yrz+zCrqlxdPTlfL1VPStrVXVTjd11Bz+4YUehvfU818s0RlM/K9//x7ahvE75219O6bsJ77+tIfuKcQ5uIu9+6sykHo3R4z38flOQ2klJYLeFhX4wg4skDPsGYGC5u4F+eVAMsiKiRK0AqV4NLquKcQRHoubuQguGQqEUg2rJkOq6gWrqZnFrzNfH7x8QeTYa4P4d+3RzlTLv54AiP39dV6vv0HReED31rv5+jMVWx+xyOXPuFfzV2IOD+FtEEONmW3kSDUcgIq0Ok0eo1fHXCCT+PVefVevzuQqKnNNNV0ZqZyp9bkM9dyh2uuze6r+V72Bd2zNa9lLBxdQKcPaEM3sz3A7UgzcohAKE0ASZ7R6tRakqPVqTSaFMlRkyRHp9dp9Sl/QO33B0htgAINEGRVddkpWPWsVNEkPQVtWZpPoSP13fF3JzU1NecETnxwsrfJ3KDVaoT+plyuclJzc0QuV4lEKrfbb7P565oilVBZSTY0RbRAqjgaUhfQ+8kWP4cM+Gk7iS7GH/GTOr+O9LeIIq2KBJI1JH4YiiL5EA5iIMljl+Cxz+pqNikujztCoTMmtuy8bihD1OFWSZm6Qt03YxHkOY3R36BPOOyBJRd3MxnhhvWsCI8Ivrv0PI/eRvAZRLi4zhxUOLXjcpkYHp5yp3C/hMsLzE3g9bENqYiimtWVHBQkA+yCrqXQANx3XYnFmcau2rI6n4w2mOzM6z7mww+STVc3NvfVhjq1El2i+x/BW7jh2Tcz/7h95i7gPlS3c2jO4tcLD5Fed+EX3M6LWvJn113dNDkcamwzJ1Z/+zDn5kLoxWMD0+riDdMioKDm91DMyWvXPMWMbVz/Avwf5t4DMKoq3x+/55bpmd57n8xMkmlJJpM2k947hCQQeu+9SVWKkWZBEBB7wS4IiOgquiy7FqzY1nXXXlaz6i76npK5/M+5dyYEVOA9d/+/t6xJZiaTOefbv+d8v58vLzKP/nTEeNC4bfrAi4sw5m7gqrMfcsTQrqIanSKsBqtJZFcFQ/ECp8eNhaSha0O3hR4NUSmAp1vdj7jxUIHbXRAiCIOQUKCI5mT8pDxdUi49yZx1I6g2ZCOcOHtIScpVpJyMhJ1w/7gThgq4CqCMG2oRSlRlKDHNS0PvnBsHx5hD8VP0w0eO0I889QwYduAxMOyZnx57AOTu2wfyHniYfuGuO+kXHsarnVE7vdgazHIWWMGEp/Zs3mat89pzFeXjxnfaIuAf9MNPPgnajzwBhj/+OP3AE/volx58EP6N+0B03z76+fvoH+piNlugAzc3RG1bx0/fwOe7uJwp7SPmixjfM56upm4mbTAiqsS0CVFeojDoxKwcwsdHeR/KUQNQNDBn5BzHz8/vUqYP46YP7pmgAiFOaUiZcvASAArHNhgSFW1YcAO9+v6xq1oLLb7whFHRjiNrh8e7nqRfmtWSuHbS6CvbRhT96wsDfX/j9Myx1bFaMAt0nbhzzb/oZXOHNU71Wcwxfq636i7QtL512nz62y13vVi14clNM3vuW3X9+NtB+Wbvi/T73fSfb51b1jW7I7GUlQOYg5BF0B7qMTeWhyUwV0KWJ5ZJDQVcLoxcbaU5etTkdjL8UizOnPtIGaOosIVJVhF+lnYAhoM2ZseASSwG84ohEAoh3PtXQJx6vWvT0Bxj/OHnP6HP3P/gKvqPfqX3bZRQvD1+7Oh1u9bUVFKNb9+1868Wuu+81CLZdfSmda9Lj9y08mByG0wciNdiKiZ/gHkEfp3ykcVX7legfjWsk55OrYfxoBwzYZlYLvSJzoS8KColSacilCfHYnyd2S8g4FZjsfhx5gaYHfzlDAA3DqNaGzqHx7hyCsBgSYp51HKZFHDQcxp0AYFBO4DD71DXZQTTi+VRUysfoe/d8/Tb34AlwAoNyBL6v//+BAjR3oMAp1/5+qmTyTe+ol8B+EH6/ZfxY3879cbfPnj9jQ88e+e35diLn6Kn89cu3NEBev8beMEeehL99nf0VdX0owqwww/GfQ9j3is1Hnof/TEtIK/X0Kvo5Pf0rf5N4AeY2nbR+8Fw+gH6z/R79F1gFHANqIe9yeMcZmPjhrOfcjupSmwmJj3kyo5MimgZcWZifTbYRb4e2S0ni4h7LlvxpMDj2TyAI8B/6VgDpgXuwbwAQzdU0XMKksX2p6lVHM7SyUu/equnzlwEtEp507byzdGGMfco9GMSEX/fHdHQ4mPbvqbfPbzniekNobLSDRu6r3sNZAHliZVbPqXr6f9qLd4AMjlOE00/PW31UdAClixedjSRx3NQmOe6+iUns9sXN9JnzJZ/iGXxhfkFY9s6QG5Mn+H3mDT/vTw4VumlX6dd9GvXbp07bGFFIKvMmOmr/h7vAN6ppofof65MtIE5WwQ2gSh/xPv0v6Z1rvjXYy1ePUeh5DK2YcXZtzlaaiW0nO1YfkLPr+WVkJLWvOaCcKbHIzGFazCgVEARkaSyjePsCUYgIn0LYSEj2XJxc0AJgGTkXu6phRrSPYo4RKHzCy6TdgFnSqUgRbVfdyRiBccjrePZA4yI3+SYXd+9lT3AONQw7rFFV2wLXn8i9lA3/VOiHYduLC85Bvg3zRo9d7uu70Dx6vWv1k7Paq6f8MTMeOosI//qSRecZXjzEvcsL63+3YxR08tn+sddU3psWebRUY8GG6JeHFu0aey4uV0j2pDOofONhdC2oNi9ENrQBiyQUHvKI0qVrajeSBACFd5QaOUJgWDwgCPOhJ+MmXkphk43Loi72HiLPcrFzECTCp8hTaQXGptzcC3QJ3McgFpI76Aj59mbxr/3H7gFaEZunj/w2Z//64N3r72RDg0anuyn3ti9PGc5kTd9Bf1OqBA8hi+jN51/rvHijVcestNXXDGZh6/kPNm3/rDygfX06WTzhYboxj1bV94hPxMTPwzuECQfRPLjgbSZDmmTh8WxeMIcyMrOzsvPDHvyPCIciMWqEosVz1PwOWrAUyHqpMhz8iRTyhpjWkOZweFhRCUPOihUOdDkoIsQjDkOQQdBHK5GrTnna6npNH1/U+C/86Z00Ts3yWqGJd84j0DKnhqQVzB35Z+8tQOlKbI83aHLdrmI7olgO71papv7Z1R5c6o55HJV7XgnW5/aPxPTvka/Q97BeRjLgja4CCvDihLmgkCOyxyPE9Fwjkqt1SglJile6iPtJqczi2D2LmXTEahGJ8L9TE1KhClB8ijOnWczJUga1AmdOqtQQPGAqYsDVdRyHQoY3KK9km4PzGbyAHzd7Xk2bwX9vLClJmjq19ZVkEJwtCwaoRt04IuqpUuff2RdcMxMIf3UuxT9L0l5Nm/HvdGsn4Jl1ixQHXb2b38kuV1KfeTPpt/RAqmLcPaMJyLt2dkJF3fuicj7O427pl/1rolecF03x4XfkDwgySBd+Hs8gNulvB1j1MkfM55YP/BlNAt8S/KhPNTiCq6FGg298AisJGGpz20OkDVZXk+bXAUIE3yrG6+pKI/qxUKTMsPIwDhDmpyC35DmQHtyarDAAEccRiejGiQEMMyCTlmWCruYqAuJhEfmGGJlUGwSwJmg1iFLFxakZ+oyN83/ADLAB5pGh7OBnt+QRZ+00i/5w0765XqPPDN6t5Nc0JNbc+fR2q1zxXm6HJ+YJ5GRTmfG3EnxJvrteRsmR+cSEiWHakwex4td4eF0VkcWfD1nGPg6ORvvo83dPqczuxO83uxRuuT0lxOX5AfqeqbPaR61juKKJaTMCJTzppTEuratHtO1IkduZPBycRfvIahDJqwVW4A1JNzjx1SZqrV8c4QwVefPnxmOyB2WiDsrq7qjUKowtcfk42qxalTpdDxyiq0jh7J0InlC+nX4eFh6PJw8zoDnoPiGO/TeJFXHhpoWEYUuuFrhctJX1hHu+fLIZeu/UcXHuXsXO8KvsTO9cOz7SkEcRD7Gt1Q7hZ5R4ZvM7qCBSy/nStp98lvt48abnCQYXtJRp3X2uIXupniFUO2PLdpU4OxIzuRFLGbNBpklJ0OAz8x34nisuJsYkdzAj1ht2o1yW7aIFIBZVGFIp1wr1XgSdSMiuWIn1fhZyGELJf85TauBSja1GLdUTLif/nN+Kf2CR2vy/cMrF+o6Jp124mJPB3ix2KzWO0+JtfysYEZSBZ/MbAavlJjUOuB06iLVdDxXK9CbszsMKLbYTL9DPQ/1241mg+JqGcF38RVKm1nEN1lUcgFTZsacLpyAtp6ZwOYxgEF6MWQBUIfTByOIVvA54Hg276kxvIpapwDXCHujVlEIrGYUlXZk4LKKgpy4CNwkaNtyTZK0IYXcQzzTac4uhlYptJCWEdVQI898fTX++sgxFkMm6XJxF/7uzD9R/GuDXx6FMiTFlJgBeioY/6oEcoriC3AjgStEIilT1gDzSWhw4yeZ72w1A7Axl4g2gBByoJmJKKA2RUsBiETFgHw0cWY/MZee9ugShcdEfD2wGC9dtLqsfuXA7atXbeDxNRX4gzNU1gSYTO92kZ9esRMM++mH+QeIu84UkB/2EhkO9xnpktx8Fs99Ol1NwvgXc2HRhElCZigz8IwbAPQiTqnDIVDr9Ca1BL9BxEfUPRnpj79/IsyUNKOrgkh/LzrEiDKr5aASPS7MRJkwDwVkHqYcD2PuAwGYKQAf0i+EyyRtocwWAhPSJjALflmwjn7l0zUHtV7dmuongPThGwTgdcLvBI9zOOatMIaqd9F16jvmfUM/v22srmoWML44bb4T3MfEmlee/ZAagGvPxDwJBdC6DRy5QW6lFF9k6nBrjgjmkf2oGSc1V5yBP0GGyaZRw/CRCbpz5XGW1DIbQbIRNswmPYSNGnCRjR30P4hbAJe+Aca6H9M7PjwmoP/eG8ddeFBP0/R9B/8xfYcCD5KKmoIKK/3X97+n7wE12NlXgK2gojoGYvTrbfRCeoDuB47P7gaSKMiBa47RCygPtRorgGuWYWab1WE06HSUN1ckkCgpLPD+qfdPsMEc8spM2AzTOXQozgLoM6MUI1aZlJ1fGYVUHnIxq9RwWcNKqqTEJnAzvZ9+Z9uT2flNNdC6HG5bM3FJD4isuXp7iS1z8dQcQ8eE+VsP3Lz7S7nRlDz+N+DAR4+mV/6ZfnXhou2zDo99Zxy4B/B+2CGd4/V3aVY/tvuZ959dHywUN7p3vfPNvTTN8KDg7Md4BfEwpsLkj2eIxEKVAudiUErizKhNtFrAXqRFNZRDxoQEBYqHCoc59DnGTDH9dZY9u1KJv/hxcfsC+tC+dolzLv56V8V6bCj2TxTzJlRiH0ZockMuuynswJVcUmPiqJEDZ9w38zVVAgeFDplKRsN/fjWdKq/nQFMw1AjgW0Fr9+JxCMemKuay0P3rbQWzGRSbkoDvG0OkngGw4a0qk00DH9VXu9wCcIDfd2ACQSR/7GuGOp9r85cFwSN0fKbLzdxLG4q2EpHRsUyfy/VoDCZKMwoazHI75XJpNjSm+n3f5dyF+bBsLAZjV60fz3IoFEFjfovHhrcECT20aiahcXCLyfApBgyqH00JxTgp78G2webHcRs7a5bZKtTIdLmEig9s8iECQr47p5kYx6ubwvTB1rTyMqT0imsC2kgJ6oOtnzeXIHMrZre0zKbX0EvA8Cvq8sJ1tbm5ddSuOWfebdFF4y5XvHzmg0/Go1pLAIdB2qhdpF41uqRl9uwWOpr8kniori6SW1eXi2TjurM/wFywGpuOKRN8n8ugJgUTgoLU8QYUbHUqHcRQ4pePLnnYihaYCjJ4I/lsVoIe/mIyWErIIVtROsi+EYuDc8djzsFU8KndRx95nv7TgU3xzWruIZdpxBcNpbaQTy+pIWesyJvx+zUn6ft+t+Pg1ES4Ir5u9bC2zQsW+Pr23XK7csLDH9GT/1mXOwdUiR0c+sdnJ8wFAOzv//0NtbEMG8z7t0w7Wjpn1z7675vy5s3hazcusmeC4rtn+BUuhVoGol/MHG9zQMvRRp84snl6y5JEMBvyOaeuYsOrTQB8tbNX4rjt7IriGlD/Pq4t+Bf94cSejUDxYK45QyGRQvptOvs2ZaduwCLIVmRqhEq5TCaS+PlYxGoJEej+Gnq6wMlT6Lb2JHtvnSpnlKNKBqb4jbk486QuodiLJtRBwcZnUviXopR9HH3mcfores/fbtiYuKttWn1doWXDrYXD6nSBD5/TZJtOdkqH586dDgSfgKbtoP7ZA2AvGA4lbMX9L+QF6mVPG7ymKvcU+tFp9z1kzizOmQhyl85ZO7zt8/+i76JnfQzjz56zfyVXkLWYHNNhhxKlh0lQpekh28UjpT2qds0Mcir3VvJB8hnpUdnvtBlWQyHZQNbJ6lWUHIsqArq4rkVH6HR8CaePAi8QR0DiIF+oLNMeBXMwNcIEl1C9Vs5qDs5RKo4Q+xMaTG6V4xK5FH4Lykm53AAwrU6HodcEEpFFFBcRIpEeAU0kUd1aMQOQkywO9PZjgeTpT+LJTwKDKOBM+yvWC2SMBUNnFRhzw4UpPDJky2SgbOkBekvtok+Wf0G/DbxfvAWCws+v2P/IMlxBb1n2g3/fTFDy3z+CYigGX9QD77Ll9DtMju8/+9+EAb8N08IoQZPgS61ohiDOx5mL0UBMHkN1jdi5ejiVkvSz04NgKEixGu2wEwb6qy+nXnPn90vqe+iP12c7akec3GegOQLZqPf984GY/vu8jhHf3NJWNumJivz2eTeK8Dc7/cznzz97mkK4nPVYByZ6rIOqYipjUuPonUPK1KIa9lMHPUz6mJo9fXYOPs/hDuonXDd8HrMhCUSv49unAuW+3Qevai3qvEs+r7psxsKOja+o+nr85qkz1v7z5H7gLs2beLNAZlY/tKpjAv3ss4/RP4JcsDSjSaur9hKhCas2PNW3aOJNncULhptHzGxc29429/Nr8vNiMFJsNNMvPPrhV+sLyv4yUmHnc/IKrrt/ZN1N9I9/37kXUAqXRIaOGfGzpzkvU12YA+vCxAfbNeZ88+AdNNyNc9CIIOsTHdw9c9KMTkJSWP+oHTPKcVxQcpMq4lOwJTdyl4aDcyNhzsvz7h1N3z39SvrNEw35y7/kKQMf3Dpu/mmw4ckZoKtoTF7ydH5vdh83upDfKSkPTniJ/vPOzY9MrA6UGNdZV3fuefWGOx6WkYeeewoI5S1L1WIzlff0rru/n5gYAXJeVytEDVv3fTi5dT3QH6rNT4qfCk2IXzNCpN4aEXz8xoJrpnXMjwedvoIMZaT+b0ArWSqSbeOBHbtVs+jtUehbT6bwavwwKlVwxTkcAJRYjtNmsvM0SpMK9eXArPh4vyxV5OY6v66Nxa1FvhPnph0R8xpkOb75Z+VduDZd3jU148wnbHlXLa5rWAr+gaq5wK4h1VwDrzDVXGBEqpoLzfr+nD+XqsdqMN7+ajdkG+QZjv28FAoDHF6q0BIqPfzZdo5H6UGtpYAHkKfBuOgoUc2fe5iutJo3zesRSu47WVfTDBpBzXvQ+S0qdxdW7Xnz5VfoHrqBTq55YEpNqKiwsP7quu5XDuIywNuul0ynZ2nj4Fmw+2MjZaHpgRUdlq7eBrH8tmVTxtyLm8DIm+jS5AP56yasAxXACnQPJz9Ovr9pWvuCstxAjC/M9NXNexbfBlRdMu3Cgcl/bMavBPdtUbJ30wVnT+On8U2YCNNAeVWKCf5gPRiW3i7a2JA6Nfz0TR9M6V0DSp7tmVhVm3h4U2wlEIJ13962rGs7CI9pW/k0/X00CkasQDS99+zfyV3UQqwBc+2P+48Qv0tIogbKXUnKIjZCLuNhzF0lc1V5Cp2HUA40JxyN7UbQXn6Qx5TwIrfNfo0wB2YEg7zCPLKw7h3qCnwP+4CssJMWU/Ire3G2fsSknpfqA4FlV+wc4/dbCYsZvMzXO3y6UH1Iq9NbBTnu6Zs4lLfXGrRKyxaM9auD3VZ8oswfzDUMv3Jn12Kbsixz2bLExP3VD8xamN8VyB9tT/4ra9q0CR6e3lvsNde63NkCvW2UwioTReZMG2XtbVw3e2F+O9r7FBh7jaemwbzB/AQmJX73uFUP9BrCg0My7AdM62f8FJpo64XBYqpnzu2w2VEDdjSC0moE8GwCUPG5EbJkwOfG/8aTCLmUQCzwHKT3P85XGBVW5ZSvTrW36fUys9/w8l8yJ8xeXBSbPaZO2bzH5LZY1J2BnNbW5x6q2bh4ghOuqebsd0Qh5Ec2Zj2AU9CR/e4xq5HgoO8UiZgReLM/fooJ/iiEoU6hMC/VGu4OMJ2jHkR4dYruyOMjThEi0375XfQzgWV35QQKSK6Qa5w80RRSenCPxyYZ13MPBf83baYE3E/Pkf2FV5Of/3qfvbGmSFIsE5MmTXbCUpLTyudJb7P2xuOjLXMPPrV8FKLhOqaedxqMX7X7zdIjiIhaoFURjNxA4iGR8TCDvpi+9aiNCfEi6ogtnBp+zUTmKFfE71dYOain2lnWnZ+86xmXG9IO0J1WW244y8fhcrkWU6AlscFWXxWTDr9x9TTfHledt9NqbZ9lt9bVTPKvGdG11v8Oqzel8MseajaMNcyY/LBJI5Nz+DzUXcpO/QYypcbBHF4xh+FuTx42eHsWCeM+EdA1Je/0x0SSceDU9NraqZPrG4i+ZM1ciZkMBHCDeTL4sraDEwDLa+onT66vnY4+c8fZL7j7qUrMjgWx/ITNruTzNRIvmOld4d3sJbxmXI4psCCYEFwQvCpIBDVo3Pm8E+jEtXceA+/KFjzLGZOqljP3IzCSR8GcncdUBYUxuQbLR1Et42sxMsL5TtjQ1CPdftVwgcJAP6WnP7vtPTqLPgtMRz4D7/yLpD99j/4Lnf/7ja8DDnj55F9KcseC0KI5e+psU+jPb+6mr+xxZGVpwO6njwM+2PvHL76hf6KveI/+5vqddwHXketvuIf+6Fl0hgHTXf691GjoJxqwZmwDNj4RaWxqWDV83gRSs2HpojboMGZN7+2pqcyPKDUmdVOkhAIRnrgE/ps5qjpPvbgFi9iRN2GuKVBGGwhI0bFYv5TFWgiHU6jSKH87IWMOQH5+BHZBdTE3VV3sIrhKbjoLQmddjnNpEGrzQJilNqaJUIPa5di0MACG5kpx4MkBzLEZB9kpNnEMAFw2ZlR9jcM5zMkPlY8uV5gqRfQuUcRo1m+QGxJCfHexk1tUm4efLCVAVjGH3s3LcOWKcO7X5XKtxcml/5vrr6wA79R+coI4CmLcptaalwp5gUgJl75J4PVJg/vsboMJjeYr7Kz6ssjgT/BBEzdqFPtXOgMajZ6S0q8FK+n37FpX5mdxjUpLOZ14hn0EeKHQITc733fockKc5uQct5RndTud9hZja7fGL1cYgdMZG4mvPUG/AP7ulLhrXnrbvNbAgW/WqRXRh++0ZmqkSsLppIqrPnlzUj78qzpFRv6elc7CDLGYIFgdqj37CSkgtkOej8TCCWNU355VPJy042q3n1PTWE9IhLfxHuXhPIleiMVPneo9IWf60NCtJsM/lYOTbmuIpK/3og4uB0+Fs3GmodVRikfQfF7kH1DcBXNYxKhz9cupN0by0AkNDIJJwRdqWU1+dhHHKV9Y2zLWxP9KImjt9kTGBjOkprqugNMyZuQMLp8Uy7MaREZVfo1IwAPlBI8U8ER1Jf56vT3UMkJh+DD5wOxWq7XSR2y/fiv9Y15PR0F0x5ob/jgShAq+vImeELLnLbrx4DvFbYtX+6ZdHb1v45yJVrlMB3oP9G2QlniG19xRdGB1wq+eN6kMCO9NhPNULNYjJqCribXEHTCmL8OcCWVBRBTH9doyHsaVuGwquVSFcRC9TqDTPjYDjgA20mTu7nHmgEcKSaHQONwBHOVoXCYHht4UZzyqhi1Fz2eu9oADf+xleoukLb8xO6Zraa5axXcenzunUG6TizUa4Zj2LpevMFKpF2ikGgfFxTNI3JvvsBfzOGDCUmL7wOMbJ83bt7j5mUV3g/UPPgXq6e/psvC4tnWrat4ZaYkWqIbXzjpo9AuajMrOtyubNk6LRHr8hA2DcQg0DOjuTY05of13JKQmldrDdalxrhrXCMUZPHSpH47/BWozg2CKzK4jB3fYUvcGzN0RNL2KCIwdZA4Nc0TEBXkOGEOQCz1k9eTZ9LqK1cmjayor1xx+j599N2FW5xC9t4ebzFQj/fve+c4z36+rRxhc9euI0einn97n5dxEZhHmiXUDd+wIkhtncHKCGLtW6kG4VguWhcXQCWw4Uy4BUjwrFjPqKJ6ByzSWpeqfX0pl0Rcu1KZiypvTz2nSNc2DBc7pi0EyM7mp/MrkkbUVFWuplehr8om15S+b9DrTXTpT8m6z9m6TXm+icLj+OsrlourQ+lM/DdzB/lS7/mXT5AZidPt4/ZlT8It5UgOZpZ/QNnBHw2QTssl5dDW1g9oMnYoGnSpjJQmvxqEixBQOfbDcIPaLi8SESAy+Fg+I8SfFL4rfExM3ix8U41C/oAD2ovEuQ4TQlscHeTYFczTKZ06cNXzggD9F0WBXhw144Paozp/+hu9NTiBpQ6b0itlJIx5ObiLCYx/yZiYPJPdvwXcnJ5J/sqqLnN2NA8vISfxnqybS1S5iPbHERT9yzeKkcGB/0308fBxhGtg8sOY1m1do4vhmUBEYSxw6+zkHUG9gRlTjLMrIkBr0elzKV4/F5+K34Y/iJMyKe5lOaHZcUyiocDIlE0w9EHPMbEV1Eygft6lsh4AK1IE2sHcf/fg3/0W/mfuw99QD0MuJ6ZNffHYCPJrcTvZ/Rk+iH3iV3n3i3XdDN94KKpMgAMw76W8fQbHNYkhkIXUUozBVQkhQY7HbEN4QQDO04TLQDY7MIbMtJm58LplNHf2pmhKxtQ/nvQ+jxsLF4xIcoNX3olGTUZssAt+Hv/HcwIyHKdFP1fA9QiifDfA9QsyUkAKST+Ac4flvjDBcigD4XuBAGLpAiNf+Hs/7mn46VOGjZxNN+KzkDQOPgf6G5e3J22C29Hv4N+9k6hCj2DBsOmZIiOLRXpWS1+6biqFu/JMvofsG+CUYghGulR1XwoIoooj9gk57BTpMjAIH05NP5DG/BlK/jjAW2Ug0hSTu9pghqdkhKCyGW6ofnwOyRGA/UKxb39KSk11oGlG8ZNM1ryWfy2g2ulVmx7dGkSnkVuiNDpB1k1Bg/tZj4Yr55Oqmpit906qUbvm6ebEOozGo9tfVLY+19W1K7qT/DI2qrmjP1X3DltfVffC2voryuOLxqzfcvGHlqgZ3e84ov98FMqTmrJVE7tgChUUpPIOLc7SmK0hxhkdXNG3gJbAhwJfyCNGp+x+caAnqSAGV2ZXV7HKMKV6y6roVKwv1kpyvAH+AP18lNVN8qy3Re+cdL371Kc7WN3nOfkEOo7ZiBVgLzCmWYLkJXc/CWZlqvYvbOmGhvrSYI5XqhbU1BVGmAJY5qA5AqksR+dk79mCIP2SysphIle6m4G8HQSzR3MFBGiPnmUcw72HhUFQAnaJyoeukUvgoIMoirjlYTwpYeIT0B5HD6H1GGV8ss7fanfW1VVZ7ltlzw6KO+sZYwZjgyublU/Ob3eMJkuDgIonaKvTot6mk4TyRRiEyg+p1FjH9N6GEft1S4NNuU3pk6zp6AsBfpC+0iMAOpT1kXH311eU5U27ZS209M3G0VSDP0I5VhduLbIHs2NgVHw4vqqhcuP3+4VfnD8+KgFEZQoGCk6lXiWUENOPf6PTmDIVOZJ8KyDFqo8cSHDCFy7y6cG3wxXfNucqxN97eN7EwV6kg8BusuW7lq68+3dDy4QcsPxJnvyDmEX0wDg/DaLUbWhO5t9HRqW2s1GKYWMuNRbhiIeoCZ+rN5LGT0pMxxAIFmywNjuEdOtY1pReA/SHFghyAbmSZ8nc3k93kp+itVjAKka4zPE0S8UR3TUX5OtXX71xfXz9q1KZNN8wIR8pH3Be7GWxx1lh8gQZ9zCU00zNNJV6+nD+9sQEQHCp3zqz6zrJSRcOSwBUlpXmhyQvmg2U6r6w7XmoyTTZ9NWrUnO179w4f4c8q7GicUKK0gbecJcO63BZt1FxWnmnhiweeFMBV1zdMF6ht2dZXFjWvvv6aMe1NYBfPrCxoaKry5s6aiWjWdfYLPIdSQ/tjgNlLK2ZLSCzGaJkQE3GUrS1uV4jL3KpG3jp56mSctRipMn7mBCicvuFHZEBEYWyFgsvkoMzBEEiD1kHKDEGtS7ez5oEXdHaHVuuw61ROg7TQ5yuUGFxnMaVXozGrDi3TyGRXakwgdkKpyJAqTTGTo3JUZakvorvSajEIsx1kv12ndTi0OrtXanCqfIWFPvR3fjojFnM9RlUDvkZlssvqiuh4k12pI5YmK2rh35Fq4j7N1Jq8kMszDBybY1AbOZQH1fLRt9HVeCGlgvSwwPi3ABuL7hbd/jaiOi9WKoFUUY8dk50VG0oVeey45hfpgup3GbQOHKCW59Q5KauseQQjTXyQJskgAlx6HKAiLUWQRm/qHA4d+k/lMkilBpcq9T3pNvNFUqnWjP9ho93xgclV0u0APjpZtWzJlnhZhsYkFeiUYp3Y1FYYy/7A5reJpUID+TX7t3QO75A/xXz/cZZey+WINGKTlHxPZ/XJloIkNrE0cvtSYuHA2m+nTy/MlJhUGVyxUqRXCLkZuZHdBDY3Q+smAOVgYuD7oFB9Bn2PD4tAe2iI6GHqSmF6qR7XExRF6Amh2252iYUipvIzcJIpLEGFvtLj7x+XogzdgZxrHjrSSDeWsQd4fpAuhdCw/f55bDmoH8jA6zddBzJxgho/DJ80aapm5/Ynnti+M5i1ZNMtUduigdtGNWtA+YjpM4dfSXxJHwbXOyKhepfL5Zk8bffq1bu/vyK69ToOvc1lr1sIKpaP6F5Kj2b6Zeae/ZBjpWYg7HasBmZChrgxM0hW5dsVxRwfWRXAAZDa+VVqgi8lmJplpowV5bEpQBOAwkU5e9mSatzWpLsvz6/b9TAekzpXtetGYDip/g0O3kmP6m1/YHb35pqqsUqX665Z7fdNXPHHeXc/9/C3AfurW5bsuPaJ1dc8GswGq1Zc0V3e2WM/uWZqfOmyaxbFF4GPXdwaEO2b2tFQZ9iyoXv67OGPLl/23dqp60tufmTLlOm3jfnoqdevzazkCIt2jKodvawwtAz//JF7V1fdM27GHWGGDqWQDgshHVCtcgu6q6yUBBx+X5XR7U40RKx8Ij+Hn4go+ZAIp1BaH+9nABpQPRWMpjEL4A5eR8IAIqLIZ+8XcHSJea7LgyVREVCkd60C4XR/B3Guv0UBHgJ4FU7MGdHSzL/hvuGFgDxx1+3LfvrD70ebnlo4crqwI17VZQyZV/XU3ELgaqUuB7/2wxtrWqftdk+ht8zj2i3OEtECcj/FU3AUsq6uuiqTLfkOiL/912tXz6Pf30nfNf2aWSMdWSBWHHXX1+FtQhlPp8sJJA+Dm5Y09tx5Lb2qmu7SKi3mcBA8wvgd69nnOT9Qy5gZmaOxcWBLwpMoLSn1xhPKeDxhKwHSElBSolwZBDODoDcINuUAfg4I5oSz0HB5odJssTTYgM1qDaPHsedkYL8MXC+7Q4YHZQkZzpEBiWyVCIiUxWhYNlBOqMipBJWVdU2N48Y2j61vGDO2Dv5rrkPvlo/qUY7qKS8b1dMOQ+C2tuaxY48QLyRC3SOU3SPGdnu6o914d0/HMDACjOiBq+sBPQ2N48aMaetJlHT3YCOG1VWOKmtua684Qvwh4SmNm6Eews+U8WQST77MarPiVmvQE8zR8goxLB/keyxGLcI8Pfb+X3qPRU7KmKESgd7UdIlAb+BY/Nhfw8eYf/Fjbx1DTx5D0LO9kYD0/d4TMO1Kza1JYSaiSe0nwhtTDRRDwFAZYGj46gkWt1D6l94YC6XZD5/oRc9AsWOfYW70WPxpdJzkGJxnxIDQpqLd1Nhm9kpDw8hWKoRF3j81doBAiRCLLI0OjoYiTUdBRAH/lBDn/NCqpsr80cJIg0C3qE1du2HklNKGoNKsVLeqiYqcsooFcuqmNlt41fCxVSVmkVXz0EB3N3Fv8kEO/QxnWAZJSug/9PraOGcxTlTuSoC/qbr4YtUTWV8TCfpzq2myz2gL1qjlOfW58uL2td3FRnkO0Bg0c32m2lKZtGpCrj2SWNFZaJHk4Jk/jaNuHfhcoyGzxUqFZdHaQrWDo9HwxcZu/JbkyAqdC9hBHf04U1/xV6jcY4l5WDa2PzGly7TPhGdnZXmEAgEXA4B0u9QqLklaPCqlx6Mq8Ez14B6V2WQyvG4E+43PGvHbjOA6I7jSCMYZ5xnxVjS1WSXOyBCpTCaXJwu4nGpjRoZRTahIYMrmqJxcgUkkYHAV4+mJAf3SYwjMBTDns6jXhv0fwiOWpQFxpT+ffhQKpsaKMrNz0eFfChIuPaYm/TgVMEeJsQKvKuy4QTFBmJxWqCXbM6fMGdPe7s0ya8foRX5FYliN3C6LCIl5diDQLKc5ZbY850d6bbNOBKp0xnrQ4jXmynk/lHocIo4d1Zo+dPYT7mfEI9hwbBK2CFuPdSZ8a+aOjdRFXYsnd3YaW0r8fmNFyGIxYlqtarhOxJHL2xM5xoiET6iETPCQZA8doJmUxdiOoyFfmCrUcLqZ1/Pzr8ztPhtuyVlryr38Z1zoDC5lZtFJHXWJx9zHHD3Z0dnZZY9OnLg3K/HIpAl7sqpXFQQalHmysCl7GnSL/9o5auLTm4xzGsq25mWG/wkfPbmVfeQN/WvHqInHr5Y0ZxsKbT8ea55v4XPFdmvrbWZ853kP2ueamActt5m0GhM0M16vx+3zegI2iypXpgnpS2/peg7Ur5m7m/7jAnskxxPf1fU0qF0zdxf94lJHOMdTunvEM+jxzfQzCwxBpXJq/JkFTutEV6KY3nVj2WjLBQ/Lj81JPbxlV9kYFmfpdmjLJRTqoEe9HCWPWc0e5zOEDDODEMwrbPj3mJF4+LBpL5khLZEgSB6SIij8CHw+Ho+f7g9Lv++PR04nT8gH4bhYoxNOW410WOcBNhXwsCehFMYahBPPSgUZLoFcQD8urpbp9X0SqUTsy8BpcCcdKwfrH24JuUPUVKTjycMBlZwrAMBiAWJlC9iTJYcRrzk5RZus0ePd2gD0S3Av1BupvcSwRqz0cL3TaSnvy4HrPmDpMx+9rN30n0bu/OQlt5PH3IynAl42lhWTAF2fpRGGoehdaqct3fviBU5bdZE70jE9399UaM+smbBkA5DLjQp+gdNX6lWU+OS2i9Lgpx0e5cJpWlWgPj8+tS7THG0NJ1bOHVebBVoz4/lhQyye19zjLKkQoT4CSCPunhSNojBrHIe1HWjsK0AUGtFXDilx0OMr8eYfIR4+EN1rfgpKgfeyqHb6ezYSOt1/ScL96iuuoVlEKaFB0+PTpU84e1FxCXoS7/wKnTcGG/OMVVOviIbgd075hGUltoIct1SpCNjNAbdJZHcELi5nC3/lhYirclzx5AdXVbsqxhVPemhVjSfQPqukaSG0xPZojXPOXdWF0ZSeUdMYuuuxODAlAjq9XikUiTjQg8ig+4nihBLHCZJD6jk1MqVSJlOq9TKOktCJhSXiEtGT4E9QwhHqlexRHdD1khRGUD6jw263GiCzElJjgi/MNRrzrS0SV9yFu46AzgQ/mL+3sCUYBIhZCSVGZNoBzkn4zKUGQ67d7HCYc4+A5xIic0Xm3tKKrKwyUqk8cvZYQiKV5XJkiUylVCbTyBICZm5jal6jnxnBB/mclKEzBdQiymCFM/9h8eJiafITabIX6ZC/ny3tiRfH4ROoe5QByjq/XxSFQRc4u3Pyc56MsFrnZH9IRdeDkQ3TSaVm0TCHCEkxT4lEoUqORMGCJGEp4HYX5foqrmocde/cUeM2tfn0ZebsCpfT7E1LQEjhOMfmbJmRax4w622ruuqE65pj00rzZ81o7TDIVGG11ZNbfQdrR+cM8jcTq8A+SGSc42n53vhTxD7MTzyM+aCaRfNyj4IEFib2JURRxEUFJRIK+STiopCiLPwWiTguxsUMA3WWvY4WnW6QgTIRwAM+BddDkiYhVyTymBADjdwK2V5PhUpVFQ/4Ku4pL/d6C3PvybupsCJwp+8IuHZ94DSyamgQHqqpvFz+DWHf6Zg02Z/8BHIMMSwFXXk5vIApoTN9PpT+RTSgNhyNpNj07K8zJDmGHgXyxvrLo61RT/ntHbO6E52H9ncZgiynznz561wBTYYv1xWVRsrqpDvGVzVMrq++IZHWw5dT9q8ASzxWsNBuO8r6u4OhvdkveC7TSfSfTr51aVNn4zq46iEX7ho22c0BnksZslJgt3zn+ui9NQWNLpPT7TKWTfR2Tb64jZo4rsF/qO8Jl1llNugXt0fac7mDson2rMfysUKs6UAhFYO7OeRx27LDziOE7IAvL/wkpIEJM4LQIR+lX0gSiCYY3Ltir+QFPrN3dsvx0yeTJ6RQdmInwnGEafDrWzyP9YMQGizvEd3IB39xj8mvIdPzx7BMtyyvHz7DOr+X4Tr+/EBPD7EP3/nzfQLS8PerCuOI3dWtEyrtzVc135DAixC1WP28cpAGVVgd9Hl1VC1SKUnAYDEGjHE0bMxRFEeggwmB2+VyZF6cCgi9+/T7CBKt9+Ql6ZCX/zMN4KZ738/NU0e/chGyDHy9oyor7GE0pbnH5h8594ltUFUcZlNOuRvqymTivl+lDr5ar4g6Q54Q1JXWaLY7bM+fNeVeqCxKM6MttaPBSIZUqJedpZMAy8BkWBZW8VjWQrUK0UEO6eDaa3vBAOlwQEZJEfn4QowPMkgulwMJtx+GF/F+BuQYhvhQV9JKwszyYBCNARcwrCd+nVr4idun6seVTi2l3zWCT8fQf3qTGM9szPrLGjGRzqt/4olW8Ic76LfBK4x6BH5RD9j48ORgfNiMJRKCRhggVvblwOAQhTo5lxfq9EsvL0JUiQE3P3L+0SjJ1JSxQy3Yw55LWAJyDAwRo66fhYj0P1CIKNHb5JcVJCbnnxckmgrSQSL9KAwSQwZjtkWW19ztLKkUMbRal6KVHjNDm9GCVSUETS6XtaovYO2zHIW0CkApMFMmFDGy2gGJhSGdgQaFkQTIegYwIj6EYBfREuYK9vIoBrb/oigQ3zGEBO7LJtiIXzAkaoaIJZdPLSampnalYrsAlKwKMCWxehI1SX7M9arrAxcV1tWQNfJh1DA5RZAiMa6T6qy6fJITkGU541RcFnNSEkoiEzr1zgBFZcjEJRkiSlgiYqapUlo5RkpJKxkkj5Gvkh+QXCxV6n1M/qr8AzmXpKgamRwGjPJCgytI+vL6JFZghdHDITze5/MxkYMGhhkEqb1nNQwds/iSXN1eUii+R5RxBPwpoYah5GCs4io0BMlsR8FHJhgHHlKpc007iiFDYTiTLc3Gs98ufyHhAR4Uv0TgswLHR1VgIY5TMvIIsCcy5J/KNlcCAiNwvKpSxoB0SX9AgQcMOKQ/9J/u7YeBxWl2mvdGJpLAtPFkcRLGHP558NdgpFEs7UfRRwpVBGGI9PZi6Pe1DJIIiyfCjMxDc5ouiBRTY/KYmd9gsBR2iMBFWVBApnw7ffI8NFpkta/Sb4TBosSb8SH4sXPxpOFLDs/cMX/qqr4/R0vnhqL8O1vyy9oHlU3pZFTN0g41TWbimvPOfDeysmLmiPiS0u7JbVfNqK5aH5N2hqcX+Mrurt5aHGuNdaI87MqUzDgwD1aMVWOtQJywPxt+NfxxmBCEdCFvKBb6zPiV/VsptyYzXEJGy/sk2SAbsvWwu7EvGnW5EV/lTo9HCIoSWCs2FrsW+xb+4SNgbUKqelUP9HvNvE+F5hYVp1eFYkmpkOLxwyU1mWRhsOoj3446lq+F0kK88O2WFxK5gIlLE/BZY/Cjdo/bHXU5lS6XU0rw+AAjtbYK+V6iQowCTjmmlWqtWkL7aZvL4yTc7va2NLt7k9DqM1BaLIeB9hznGcZLn0deFNXDST/plcJXUE8CijvTjGdHpTKRvvv88JLl4qDVYNwlcbl8BgrAjbhLQ9B/Vk68d87RLYnh5caccld2fBaxmfEwYzuvGNd6xaEZ1y6dumr7q+HyQWaTMhhoMt6zNjG1FPlOlxHGmVNjzV2s44Q8r6iZ1lGBeN60cUZ1/bo8aVt0eoG3/O6aLYjnIxDP1w3aCTMWwUqwGiBJOI55X/N+7CWcfF9mhF+YSQoyVXx9JlFq8eaSObE+iRM4kS5X9OXkMFnAAd5CM8rRxHx5rtlMvqoAihc0ezOO4LUHSA4X8VRGtFEk5S215JIhT/FHtk8TLKdD0hAeerv6hYQf+BGno/DZEs9HdVBbowBTAoDpP8IEVkFQQAgEHAkVoNCMeUrKJUme+VPVp5hUKrVKCemntayK19UO8rz/dJhBEWJmdPf2/wrnYXbxSZIBTu6Vo+yQYfo5nkOmI4ZSF4mk/gc6DRl670D/LzuKWOfiyZDRM3fOn7ns6veiJQyjGwsTKa2W/twtJDk9VRUzh5XPr0BKPauyckNMOiKUUupYMVJqCvtikL9iqNfZWBT7KWHka/Var7ZQS/I5PP7HeiJHonOSZm+fRAmUiLGRPrM5xdgiLrTHB8gMqGLzEjqSL6ghFpCcIgpyU5cjcZI2TdZHsh1Blps2qQ23vZ3/QsIADIibHvisV/NR7Bw3OVxulMdX8nh8Dv9TihJzeSQvo08qtjLJZV2CX8DyMVZwjo/FETa9jyDrSw7N0X+BmdLPpIifAyhlPI+XCK2NZeXgkd9ls478cqALmuOBN4aeARKNnat6W1dAO7xg5rIhqlnZwnIsI30KOHBnT2X9ZFYR26+cVZlWRMgnpIjt0REYzvhrLBUHup64dMR3qUDvEhHcReMydC9xDCYotVQjtAqqhEAhNclwjDDhbF0+Kix3cc+rUEITP7lubqrr3QzAj8Lk6+JhhiyVzfG1WZ/XKMRFwoQlO+D6yqqLulwuXCQzB5YR4cm5eqfC5QISZf3qgZfnWXQOBYNXCT+fOsB8fglCBg0H4BqCMtxugcuw4ec3nV5yNdRvWSz+7P9+K5xLbJRA++QZU/schWUn1G3NzF5b4GbLSpntJtj9Rtha7cEffuuu/4NE+c+R7BIEhXJz9kNeBUPPBJaZUAbcFr67MOqFFC3wDJXhQXLKY5cm5LmuZaY6jwBs8uxh5h6jSrxLEEsyNw1tMKJMIRC24rJOtYSFNAiZorMWJ8mL06SenMaiHQC7Vz1l4G389UU5Fg0DdEBK9NNvR1AHMF7Gzn5IPQ/3bsP0CZEUM2gFXJOOhzPtIGx3NupcufRmopdcruUyFoSj9fDkzHoYXtihu+NJsbwws7DI4Moi6YGPjGG59PouZXouvXxq6sXYdenNVV7KfhFo74IVqb2PwXIT+soyuP8KRIBhbSkStA+hQSTdiQHJkDJqv5kSl9Lw30qoi6v5byXjpWwniR2HNN4HaezF6rBpWB9WmDCtXN5bYjYIeYWmK0aaBMX4rOlN9dk+08zGLN55wsZUjg02vwRDGrbiZXCUOYtNcD650RBGRPFSIl2VizhDsNTEqf/FK2fmkmSaAzaLUihoBX/zRYUpHkQMxnyj2JkVNibzybuEdL04WOozir82y0xulRDsE+bkO7SSr6wweANfwpdF/qhb//OXVTYf+BC+LPAVeAyDL98idIccBvZlyCl/oQSxCg1L10yGvHq6dLwmxSxKnJGpzwiU1nkGOJWIm8UdEcQSi02Cu1xcR1Fb3sDL881Wm5QAkLXO4rbgRV52FbcOeZnjKGoffDnt93m3MfZ7NJafMObXuIaTxOjmBhu04I0WGV4eD2RBK16W84s+MYW7dnGxZxFnFOpUOxJbckKA9HzkdGUJkWpJYgpTFdF0ZcrFTT0VAS8Kx123kr5tgtitDdbVC5NfC9udBv0Y+rleudAsrhHQJcLh+S2bwDUzQ3UjBeBTUUVApx315qqATGGov7gfoGwucfd6+ib6xtxZ1YUWwuUijEqrcQwYTj8zxiyXmRU8vsvFswQ2g81g48EOqEIyh1rbRR84tarJoNJkyAkU26H5qv2QxnHMl1BrMjn5pCMewLNMWDZulWY4TBL7L4B6/EaykfbfRhiq8d+wdShfcO+8UmbvjHyxu+9oZfbfBglQkWBIUM7S4Bfl67cK0MXF87cSCn/novL528n4E31xw0wgGjN2GdF4JVaesLNUnj8nRee5iNDjx6RIPS5N60F7fJ47/M9T/BJu8j/LkIv70P88uy7lZZG9eBo62wCDU2A4pJKbFLjvCOAcsufgJqZRu/8TJnDzsh0ogz0rLOAX60tTpWBML0ocRIgHBhTizDyxT2m1f2POMIfdBhHu5fV6PHpF5lcGg7Tkqm3DSvKMNXq4HC4lNwWWELHJQYVZJXS55HKvcfPAm6OcWrXEacg3Lc1GfT/XwNj3dmoG5sE0CSHOi3ishFI2UYvwp9AYthNMDaInh2Cn+qY7I4dOXGPLD6nbJzlJylk7u+KxDQ+Ma/35hLUJV+RrtU4fNYOum108usozHg29P2+oWkCpDDC2Jt0DpMey4apEjhyxKYOXlYOZADNyFf4fIXfZrKQcXS2Q5/X8uB3UYAePM5pCGk617wD+LSMX/IP++6vJ5zJaDJkKk/NbY24jaGKacfSFe0FG5/LrP3g7j/K4VtHf7Vl/ZufhEYjLJt9qIndc1ONzD/DnG1A3TVmiF1S/+tWnLJ9/h2HcicwcuMyEigyagMGcTbrxEO5Uyjwmk8I9aBIZTALEdLgYm4qTVpZzE2HRqTdwCEG6b5ippkcd8lG8byWhAA0zFbao9Yza4G7X8pN/EBgaMy2hrA8Gvsxc/U9L/lQhXSY0TMiyOoDHVtwupBrPPEVWurjcjOY5A3c1+D1Kk8ullnbvIuRn9pMtA0/McLk8XJcr7FxK/Muu5brYXtBzfRVezJgQGISZQW+TCJvLOULcvF/ExeI/9KO7M7iLIRPB0gPA2OnF57dKoE4JX2GR11tUGEXNEBJVrJDphfDmMr0Q6ipKXejzFhV5fYX0gmRFjViqlGZ3sF0Ork5wbLZRbRR6Uj0fpCe1tjysA1JcUmUQtmcGO+ASfdjcIFrkgXy0ysgPaCbv92gUduR/tNZ/266Iqn/DrsEfLos0GAfRhmMdQpt50IvkJpQTIIHmQgrNQySaD2m0lCHSY8NYKkEyoWJ3SCj0LR75D9HKddl/57dSlWj/5edBY+p9/z6yF1zG29maBcgb6pkUb1qxYEIZEtUbhK1B3wm/XzREvw7EWdFFGiaLMBWZDLLRZdOZcjFV4pr8wf7FwcNaJht24Ezp+KWIDD4GNovCIOOJV2rXKW0Zwt6Iw5eQ6rfeonzBpW3UFepyLouMnNL6pnl7mgeusT1mycs0G/SVPmu4KhIJNL53RPMavmxvhM/0n2ad/YK4hujD3MgPcYFV6A5iJ1QA0QLSAJFAcXkby7rkuomGy1oTgdZEPft/iGdU78V5NmD4/5NnFKIP9+ggfUZhy7HihC4kmnmOSMsyg8shmdqwuSMYk9MbT5uclGVOkes/JOOX/wd/O2W5jn+Drb8MyoN/XJ47wLiIP/zHzuPPBuwurDZhDol2DGHSnZBLdyE2XQH5tJZh1MGNaU6d7x3S7Pp/za//U5z9t3j5fxfnLy9aYP3RsZRszMXqEpIxJyZ4hk2tyCFFXa0GYdER4saEPF4omhOce8LnO8/a5V5g7aQDnyAN1sQGPvmfCAUjE+ke8SFNTQxC+ZA3edwEnq5FTdfXwXe5PQzGyKVjMFdIJ/d2OSa6tSZ/RGJ0qrQBqdZW2tmu0GeojFGPIz4u6i6wqcpvHl0Sy7Rps6xWp14sUgTu0JVSmvpajfmyGFiQm+vctS44QirIsbnFOr7UmHsjva/Fosmply9uzop7gJf+rjlsUrtsWVaN1D1Q8C9xWT7uhPnDEej71kDfV40FEoq8EzGPr1RHkpg7R1gVrD6BySAvDqoKBVCj4+GBT1j/ooklEbX/TTSc8JtpRPT9b/dPoP0zsliNtTOyqD5Hg/GQCFAEmzpq5jZB2UvwOzqwXyEKlEU2L4n8u6lz+Wbpt9ORIi8hzv9bOoOnLtNvUIgf3CcG+bEC240NTxjO8WQzYsquOcHdkC3zauYu+TljDqkKV7KcOceac7nY/0P+/J/i5KXSmP8opy/PTwCs5ewX+DhqK2bCpI9LhMagqQnhgTDZ/1D0j0EKgjQF8XH0/TqFWKHOjZnHtBbluSNWILGhCXbU1jM9aDidzNtp2ZDnZsbT3b+AmU6HpXC5vyCmQnuYiZkOmJyyI4BM8AVcLDPT5SGE6BZaFol/0j9kWqhz6IB2VFnKAo2kj6sIzdRTi7fe+gCwbZo10230WrySgEBhyht/rLJ94cSmnaP/vHLRbRt3gcwnRpaXZtkzzQprtlKoEiuvWb179+QlTZPQXJIUXgrqp3ccVmojTis3doTISfDFWmFOMJAmS6Q/zgAdngeNkp5qmKaSfBAXJd3dm0cgqqUmA6UwTjLk9lZ77Q0JhHBy3ZL2hsZ5T998xRQEbyLkiiQqmybPUB9bRX9TnjMVFCK8krFmFq9k4opgVmzsig86izYuvBG0T2ewSlxqBqiE60ouSDTTY59uaAHPQVo7oO2dDWndjnkTmuqCDEBiRXUCt7At2N5UFsoNybisHn/9NdxcnMXzAUQ+CzHCjHKXp9WX4JxDIkmNf4sO2SIDsz8IDAEVmhh85AFPXTmiZExPXmG4XFN/z/VtLTlF8pluPkcg0MXCNt3qHrcj4B1pwQmhSOILXLO0pWrnA0a11OYq/l2ubvT217iZlowiPtFHl9zauqLAmgiHWpIgeEVlvLywjF6+SiwWcBVZtarMzeGgI3gdKJsjUsh1YrF/9ac7v8Z7x9sMeq3nLLYoSr+F/0XBVztELmaOBobxnqUaMSUWxKpQPY88mmPHORU5qnP1PHyAIM5SaEHp7n9gZVuxEbpKJI1RJEY2zAVYq8XelaYElHqIvl2lVeaZWDgglxPhASVn0f3rr2pt6dzz1potL4P3WPQh9Oia1+jVYLQSvaHlusqNw9MAQuBMPYD/Y5B+2h+f+NWn+E/JeHzj1Xs2fnfi+swsFl3ouz/ekOlvIA+j3xTIrAgU6DUWFIgYPHe1YGVYE8KtL89usmXDf/HcHJlJyosPPYKVMWiIJxnYi+h5e7wAgonipovA/b+MrRQJl5J5uX4wBGSp6+a3Vv4MYAk0ebsr5rcHhu15Z12r/AL4JPqRztJZI2vC+kfaBpGUvvvTDZ4LUZTcmwLtcxIrP35wcqXiHC4SIsEAldu9eOPWir8xuW2a9wYsjo3DZsPcKZLQLZ9sajItm+Iv85vgv5IxoZwMvKMkB0uLg4ydxC1FHSUMdpzt1wUhmi6JL0p7svNkAgyhGveXREzJtoyLSZAiH0FUXkxiMseVz2nNclVPXLu7q9v7M+nBY+eI2575M2kcGBjeNuqbcaUzuqsDOpyfJvW3vyJffdmts8pa92xeOiK06QJJI48McqDvAnEdeHfybKIwb9Syvm30FylmDJxgfUL07IcUwjPJRedD5olaNT/ii+TyCCx+PHk8fryfjSYQkWCAYCZQ/67DSkTMBCtdbtYjiAlogkClVpyh08S3jXvj9lh7RBsaddXdv59N79wdMDZNu7pz4h2rRhUZE1VjD1asCGuzc8IWZyU1I0coUAaW+meu3FQ7/cWDO2eXgGGx3gpnfNaN9x8ZecUr1eM9DllWxfha8Di7XiX0YcOhXdVhLQnJURnYJwNHRGASsYjAJUeItQnzWBha4W0YSMBfNihVKj5PpZR7NFweX+jkQC+XPBFG/wEWMOIthBURCiKAAQa+DEVDaHjGoAVFNpgYPrJz07Wb7qh1FK57d0v7/Mk332N6/svNt+Pjb9l5bfeo7fq1gI8c2gH9P29m7n7oeubuJ47ZErLsSMRnJ5QlEzE1X5BhEokZmT7eH0vdAkWINAJF+tovDpiYbCjiFCOkEcLhScVmqYtGKM/kU4FrrCKx3tCF7u06jFkquz2x7vF7V6+pqFiy+NVX3xi/IqrRyeQ+1yQnSdY50T3S/eNbFyw4suldkEdb5pv1UjlfwHFBfZaZg0vfa66qWbny+vffeH3p0oBSIAjQdbOXVjnc41d8+rtjf1i8aAXcnx/KzDCowzrMlZDLdTq1QmtSajR8NV/IM/FZmHBmFEyYReYDKQwNx7kLODRiB0QB/rk5Q6zXNqNLxnJTtlbjOo0fEA78yU0nhOB3ZPHkXIMMrs7lEitd7lUDj4J9ruR8fKuL7saGYNpZsEpsNDYJK0iY223jOyb0jg7YOnoDgd4OG1keZUxs+XkmlsGZYIzs/8jQkn4WifRCS0swqoBuGLmMhuASgLA4idLLML2GROvelU2ZzUtuPr5oFIFfYH1/HL1z8bCoPjJsdlGRsXR6c3br1YenmMCS9qqDtzx0cXs8Kjx599TWXdcsHBbIkFPnm+Qzr0e6F2/YUtmwdFjWeMJfO6lk8h3z4uRkvGr0KG5yO+999pxrqK2egK3EdmK3YHdjzYnMleugvb75jvUr1u+5c9v8bfOu9U/wm9Zv8/u3rTeRv2C+WXqfM+D/JlM+yJVfMuQS8EtsUZpx+MdY/Ok4cIgpF8soCnJVIQYXN/W60tZbVqR41Wv4uakffY6VY3U/M/U+w8Eh3DSVzoDc7Ds8xZz8HD0Rg+xtymq5+vBk8yT214jr26sP3vpQclZb5cFbHvgVh9B5jsujLnQIQySg8wKPgI8aCF4oAlNuRyIAKtAzk+EzE+OT0TPjQRj94tMpyXD0jubiM5GEkNg9qX5uBebFsmGkW55QluRYIKfjASIQiNQ1VeTn5UUKUCdcBf79wSzK0ic4AkKPKfuYLsjTMPA9zchBukkUHXNdEt7Adblt1Tjn0oAGOM10tXx2kYb3SZeBXuC7VKs147uOnP2E7GLmx6kSfCFfkmHS4ghOO/z+S/H3Xw6GgE2FpbPnwVHnUKbZcVTgEH5ncuCepjWTt4x0RI7PX/uoJbj2OKihH2yfrsmkGl10MX12yVVTr9ooXbtt/6quhkXX/RXYKmOs3zwF86wQ5BW0g4kMJQYAL9NuoAQ8cQYGPzt+kpntGIFrUKX1a3AJLFoMak7WpDpyEXIkU4tCFP9zSefEmrkjXLl3jlt8fd+9U6dfe+aaVWX+iEuvl66sdvUsarkfn2FyzWic1jJlk3Dhki0zR91f4b993sozfVnmTEeYR1VrXls8dkcvyomxvdxHiZmYFIsl5AI+lwQYhyPOEFNkDYe7GYlOQohxxAtlnIXyxVu1fuln0s+gQ0fNcbEYkKXgk8WAa1PZ1Bo0nCAPmuCvG4uKmjhFP/5h6ujmtUcnjHiOmLl4zNhJM5+/9sZgtusm+Lm76A5iKlUEP7cswSdIoYh8S9orOgJOPY7xerEyLpd3BHgPCoQ1GfBJ7yHpDll5K/z00z/AD4YL+KRf2t//CZAxgxgQ2COae6Bye2QOGVzLrut2unICN177/MxJY8csJm5Z/1znhKNrm0ZP+amUeq6xuOiCfUukGQIeF+OQBJkhqhEIjwIvxsNrE0IpR7RQRg5u/Acs/sMPqY1r2EG6GtQZ6siP2vJscOscxeAn/fgHThH8JGImXEp2kFnKuNGLWbk4t/f4wQwxl+QcwRck9GLQK34L4/cKyjAhfzOHW0ORNwEds+1m6emm0/CD+zHUs4r2ntq5Jg8uQRaR5UeZdeSAXUtGs2QO5Lh2ShuLihup534qnTK6CXKh8zlm37fAfc+G/qU2kaXTqlUKuRBuniJFQEJSQokYYKRKuJnLq1GrNmsVHMlCI1hoOsf5YsR51E0jP8f+NA0G+R+NcLg2twfyhPvo6MNXtlat/OnzlVWtVx4ezT6idMwj3Jjtv377g5s2Pbj9en921nU3oh9vvI6h0U30cGIK9ThcZ1tCyqyKp9L26nRUL/kWOAL+kjBI3lL0ygW9cqGQEqD1qlTqzQrtDiMrJ0zzJvwCVwzJdTp5ur+YoRorrylhGSSbJ0+tkXG4SHS/hAvZ/sDmzQ9svy4LLY/58Xrq8dGPw5Wv+umzVZUtVz4+Gj5qqVxF6VfBfTyO6kxuSm5PrdeCzfrFFR+SmC01JuMRYm/CLnkLrlwI1w9XbxZYFiiGbqHeymzhh/QWIOHRNpjOxNPss5e9G6iV/x9tbwIfR3EsjHf3zOzsfd/3vdqVtLvalbS6d2VLlnzJ8n2u79v4wmDAtzFgm9PYBnOEM+EmmNOYK3ESQ8IhIC/GLyHYDxJCEvIcyAsJsa0dfd09u9LKmHz8f+/7Szu7Mz093dXVVdVVPd1V39Ii4SPUV0j/23b9656FdE/BSgAkq9gBPIDUvYQv388pOQZ1sZwcoi7A/RjGgASw+JuHr8KFAIP+KQWeEouWWDNp4g4arlzM3nNugB04v2SxyAdkfw/E8tGPaVEDoF6n1+Nkqb1NplUfZR4/ErRY7No2w1E04wV/G7IF7nsJ6oHIDbhHezqXdHw2/lMSXFAMH0UYwhfQ1WbaGKI8YsGJpUEtXe8ljmgwvkaizN343mXr3rk9J2dXSxTp1Y/NGnPDola1zYyS/xpxxR0H5sw49Pj21F8L76P6D7Nrd20Ykx47IdDywy/IHMobsIEtsGZ8xgMFmP6cQp6XHWXueo6X5Dn8m1MzKA8hgAhxEolMfpQx5GQqwDAslmaKo0j+nPJ7s2nHYmgJyKUTkCAd/U/6IV6tTYP/b7CZ828OHuZJX036x0RxXdOdWBmoZXcCEpNkXS67Bz2CHpYyUpmUl0UhMkKIpNj84qMMMjIMkiIJJ/0D+jWQcFEWyHlJlGHHKGRcFAKbvChhWsYXWsr6rSDKmN1s0ScOG7fSk5okWJ/WyaAu5MPfd8I++G7/EXRW2CVcgzYhvnC2cN1ExMMnhKkiH8Nfs+9jecOByucgimI83ZhTs8DOIybKsTZJWeU9WL4kxgs02JeJuPZm3++3TGDWTBRegbfjspC/UGDel7wJzKAppzBo1IzUrDZoFdxReDonB1K7FU01my3Wo/D4M/+wVtIgfWKZxLnMoLTCNFFfiqs1ZNmh5259bv3IrnTI7dAnLDq1nOULBd7w29PtVRW1GvlopdTgW4mJnysU0HMUhkYRBrNUbVBowSvwNG6jFSqPYCAekD5geRkeh58QZvjqqzOfgsQwENK6sl2kJS26DvlFEIIepz4ugiB5819nRBC08m6F1ORdSdbo/RmZuZ+g1zEdOl5AMcBM5I6i1S+gZjZbJ9aHq6NOT33cT85VcL9G5sOUj48VDqC1fDcgC8CJF/NjhwsHZC/8cyzB7bbCAe6nuEwOX1Dkcz8trDqMXj98fiuXInUWDjBVxfu4YF0AbS1cwow8jMs+9y55HsP0U1w2J5btM6Fth9FtODF1futhEWamqnifPJ9mqvpfQwfJ8+yuUv34Pl963qejJRRWERhxGee30vWJFI5SPlqQjkCCSyocYHfhskhzxHwUR7xYn6kIMfdr0irzYbG4Ei6L5YnFUaQRyG6jsA3VS/MphvKVyqR5xWJJdlI0GvgznMH9hNlFZYX4xGB30C45cbjwwWGASJ8wf6F9Umo5PpgWclfsHNpBRfzg8mS03aJ0wBhiOgqrRCRxXx7uO9zfXOxn2pelvDriyhceY5EQPdyH76UwiOxl528EYv0UTo62LEAFNXH8a0JrD7Ow/ym45TC6lpYuXNPfzF52uNQHRVhwq+oG6QEdpDQBZ2BQzmkH++vzIiwGmpHA8mMoRFlIgMF9du5dimUk5h2EhfauSGtMc/9TLCx8IMTQtRgtXDsuncGkeSPtQ7QN45rQjmyQdkxF+iPIwTe/7G/GEIk8UKRTCrvo7hH3+E/PCzgD/E+RXsVOx7ghfUhpVlHCJBlQdWm0lpl0fgAbuScLmw/z3ed+fJhWwV5WpCk4g9JoOX6K9E6pheKHeb1Ef8znQ3lFiJjPzw/AkzhTkaQwhwCRpmheEZ40QRBtbx3TfPj8ADNJuOZwYTMGR3sYbmFeP3/j4TK+UpTjZpC3SvxF8YOJR6QHkQ+HnijRJPxPIVqkS0rmouxgBp8hQac04lMG+mQRZ8cobgub0HX4eUrUXDt7Ga7z3I8xQVGaHeTrIn9FRFyIVHUbpGgr4Q1XWqSVQTgNg6gTaYsib1AgFOEcfKYMTkplthKVYRovbIYni2Qmch9GI/M6RiklNiTKAcrXRUhL0kXk7f5XSzKGMjhp3JAsKkFqKuMC7tciU2JQB7myCGuxHhHWYk26gI/iVKztvEBBhVsIZsUaz99YRGlJBg3iqCi1SnKISq2iKGJe728m4qhMHirK6VGUiRSphEeKNImZhBmsg9CkpvQMHKwJrSEIPcxMLmzCjw5WR6AsVlkmWw3l/DJIqoOSpShnqawtkkKJboeXUUYNw3BdbMAgwkvNOFxiecAOlkPaowMWAhHheJHPxB4Q5SPzF8r9BYz1EsmgKiwrGVwubhvlP9ofBMqi3ESradkMlT2lwXk1+9tBGlk9/B6G8sOytuF7DEarhdwojtvkHvqg7B7676Ex/eQgXxLppUMnB2+6wVJBWiyTpz1HYtgQ24X4fakECZAGGdAMsmAk6AJjsdU4GUwHs8E8sAgsA6vAWrABXAGAIW0KhIoHV3bOf4d0y/8i/9KtW+H/4OPvW7cWjOR3yxZyfXbrVkGFD/XWrexp8rtlC7k+O5T77EVTv6WMs0OpfPdW8rel7HvrFvK39TukY7pqGfj8/wG+N4PtYBfYDW4At4AD4BC4G9wHvg8eAU+Aw+A58CJ4BfwY/Az8HLwN3gO/Av8Jfgv+C/we/BH8BXwh9lXmIgf3/yC91D/flj90kfwkPXKRg/+Wciz/H/Mv27LlLP7QbjxHz889RC+K1/Tk/H3fyHX+3guy+GmfXqQsQhiD2fodmOgWivfEauj51m9UufU75CmSWzkRffNcJLQtZeT2v89Pxp74wEDhRu4kptVW0E69Eo4HE8FUMBPkwQKwBKwAq8F6cDm4CmwFO8G1YC+4CdwKbsMW6T3gAfAQeAz8EDwDXgAvgdfAT8Dr4E3QB34JPgC/AafAJ+AP4M/gDPgbkUgBU7r8IGK2LnDBkTZd7AiYQhdJt+BCIhcc/EXycTg9c2EaPnz44OuGyjbg88AFx8XK+675uJMl9J+LlmF/y1bxg0nPP3Q1nCDODt7ov2PrYB6cH27EmQghbtlaVlD51YVp3H8I128Rrt8qfm+Bl2/FZQx+D/2d3XrxiyEiOvstmXGxF8tenlxGcwCC/XjgHcE8TcYpAx779jNP9/eSg8xzDN3jxbsGPJLRHOMYK824uP9PjJXONeyCr6FJzE2D490koYa5SUjC93A5Q/dEy1Gnwl8kB9wlvAkzYr6xUHiTxBeDrfwA+jEph2gx/MC/IPqxsI3aD0kAJK9yN+ASgU+GL9Eb6A3uhnOXk3vegU8kb3N7yT0Zgl7uiXNTub2FqkIVeQ7fe5W7RLwnebXQVGjiLjl3OS5p2HNQByVvk8fOzUAnSPufBXvZAHMOqPBoAWCKBCsBNPh5G7T4h8KUxCFatebERkE48qIgbDyxNv/UwpOHDn2w8Cnm3KUnLsVpEL244VeXjpv79NxDJ08ewj9AC5aCWexstgdjRINHIw8eiRJ4FMriEWgCHn3m4ZFnLR51toNf5BYtv6R3ypQ5M67c0tCy7rKKqvmLg+O6ldKOHAuk+N/pDbZUBYNVLcwMZ23SqNVanT1jNl566cKlo0Zs21SfWrNSb540DUma2qbhf//cWW77rE0rZ81auYlZ6perY/F42L8UJE73NSb63u8jkyTkVfH7fdq+4socclp+0HwwIf5q3xXzX5D5G/lrktBIQjymU5Hir6H4ayn+lu7zF1xf+Hvh/QuvQxeUX6qPOZGsrU0eJF9fp2vSNUFyJmTIHucfpmtq0mgS+S7YSQLaNZi38FSyNpWimeEvyD1hDvn+mmQ+SM6Y26kDi5q08J/pdM1/4Qt4CJ9MI4Vtxl/wtVSirtCNz25LJmuRt5hJ4PHJn8hjv6lN1sbxiTgvO0RzF1DcMBobTlmEVndgXp3CnMB8gy0BYgCUh2LawZwQzFM2XjF5ysaNzIn+KvT8ximTryCXdH9SDD/7Q5bYOzpMicWnCX0DElIb0zefGgrU0wZj7K7Cj9b+aiNER16EaOOv1s4+vPCDQ3d8sJAq9QS0DUcIaEc2nMBEf3j+oQ8+ODT/8Fxx7nQdfBwtZe7HehjR78vW0VrK4IWrlh84sHz5gf0rRi9d1t29DD9ALskxbln36KVLR3cvAxy8Y2Cv5CB7DW4xiVOVwfobLpFs5qUxERFZ0Gnxs8hk1LPpVFBfV4uC5TX6yvcKZobeALLm+2HqyceE9x96WPjlY0/A1AN7hfMH9kH2ppsgu++AcF642p9I+H3JJJKLJwlB2jbhzjt7sqkDCxbuZ695SOh7+CH87GMw8dDDMP1Q/ibh3M03CYV9+yBz081QcpPwPH3eVywH/wpzg/v2BectXgxYeBS363naLgeWC+lvtoopw5WvHG9iaIsImV1l6y9oxZRihfDn/gQ9KRxP7V+44EAq23PnnRO+CbQw/ZswYvjmYThxP2oHfPwoyVQstbJ0PoSEPrfQhdjYZpPwkETi47GxRjz0RcjGY2y+tcEM/icx0Ch1EWBp9G7IXDdu6X0zoL9W+N1odxjBXuEZwxboahT+sHD/qnHr7uwVPkxD14gOhfA07JWN6BQ+TcLgknvmBHb+c+/ur6699qs91/9TMlU4zGe7oLNO+N28MfPzna/dK5xKQXt3o1I4DCdq2lqFz9PQPeUHKztX3jcFehqFz0a1Skdf8zV5fA8u5OtrCH1+JYzmFNzvgQ1jfnAGj5ie/tJLYcqUzDD+YJzwbaGuWaiF7yz7x603/GvvnrPXC5+c2fjJNmj46c+gYdsnsE9Y0yyMhi82w/27zt+459z1N5zd80vhl8yJq3636WfCGWj42abfXYXrXyuc43ZLpgArCOP6LQaegaRCQpgEAFyjRQYjhmHVs8eC32+8Wbjr4B3XnyVVw/Rve2bA5YU/Wr1lIEimaAtLNaizAMYKt+45ewMG4Dcw5WAY4eu6wpFhYGA51IRlgoR9D/jwhRuyxSl7N/JAElU6Uva2PlOPfPZLoGnMjlnfWwTH/mAv3/8n/ujbbPW1k2dd7a1ed+P4Bva9Sx4/v7tz3o4fHfjhIlko9J8fzJt39cwxzZNnb7h0cnFdHgCcFNeHqT0Ki8taSrWQmfqy6FmlJcOEdWmsTUx07Jj+p6UP1U9cBlsPz77swYNzW5bFbPdecfkDnVN0Dv/iAw+sb7s2FahlZ85pe8Af8Kd/sUbr2XLpgxsvuy/d2R3dcM89a2csrOCk91x25fdb06EZ973UGvVQuLIDf2J3YrjsGD4aYL4IiKUsipkaooWeDQ9d5YxHD65ZPbE1HLwrv/rQ9O0/uM668b0P768cdXnL2tt7mjZs33pw6eyf3v/eX3G5JE7jSVyuGldiBmTdO08aQ7Apmwmtc8Y8umdS5e78K0vu28i+d0i4YVnPx0f2TXx152cbPriXwBUa+C3zW24yIM4CKTRu6IIBukCxEuqMZZiDn4WfzExoqa5d1NgweqYz9705q7ffsblnPjdZbWyM3bl0WWXHPJu3/7Wrdk/cvHjFLXGxP6YO7OBS3Be0/FB5eWaLjhtWPjIzzuyheauvvmtTRWtn4YeDFbBf/+v8k1u2Tdq6aPGtahc68VL/q1ft7t28qFgHGvjhQJx9nnuZ2uL9uSfdZgWrcZkVUG8xK4BBblZw6ivM0Gw0KYFBZ1JCvdakZDUqk5JTd5tmmJabGJNJ6bRJod5h54HBapMCA7LzUG/Q6z02KauR2aScWmLnOTVj51mNRq3kWBaCK+xYLNiW25DNxksVysP6H+uR3mA4DH8MEQRmk8lss9tt4H7N0xqkUd/PPs0iluO61VAtVSoVUp6XEkcMCe27qYT2WD6V6Mtr+/KlhPf78mmcAhOnTvelE/lT+XdTqUQa39LgP3xGfohTVPLbR7+xbqSBTAYfAQOHDz4L6ZFmQvjgOSbEPp/85OZPkp/MnTZZuGTBtGm/S/7upk+Sv8tPmwQPLpo2Y7+w+mZ4kD396ExBPxN/vQS99wtPwUp8Dv9KvrqEj++Hc4S337tf0N8/3KdIBryQm+kPBMKRSCwDQaPVYjHg1nuiFaGgz+uJeWIxt9RglMrkKrVOb5AarAZokGo1GqVCgRipzhcIqkMAJCrkAVUolDBYPHaXFcUScSkjeichW3UKqWMpEvOscAx/a0/hX5h4N5WmS1JJ7LOtu9XHuePHSZArzkoDXg0lDAUC0Z5MkfDHaRoPBDKDqxYDmXQGH2T14pDPEw308fT/At8nbOKafoN6oj1m9AQWPW15ynTY8tQ49y7q/2RssN5rqOiGG43CHhP53rvI4dA379o3ua3WN8IOdwrbQ0ihd1VfBaeMGTMG8svjE0MhhTbluuEsvhaezAcsFuITxb+B+kSpG/gTWszdDKLg/txESnmgAmNOarE6nB6vz+zjJQyKVkgrpFKP2Wc0m32RiM9ndrtcdputHVO+J3o1cjIS69VYSisiQV+4AmhHaKBGqjDrSQCtvtQ7+VT2VIriBWO1iNp8CbMYa2L8sN0iLrUXQ6uITj7Ap/kAUwq8aSltZCpDruh9AS02Pm16ynh4lc1H9+Tcvz1Y5730Scvjpicsj+d9PZYEnPYE00jwcdN0c0BXMd3zSSoYXgP3EpSNvFSf4UONhSfKaTALXsktsOmhXA+tciiTwywE7U6HwxKLRgMutztQkwwFA6lAKuWWWoxmk1wmtUhlFpsFWaQ6rRaTYVIeVwKQ0cVHRkKmiHJkzBCJZCyOgNvlRKnMxWjxo2Nn9I2N2sJxMdhJo0iQfWXUSGhxiBTLMNZXIsbiOuohShS3pwT0WCoShEXKFgAT9TJtpov2/g1FbujwRq0KnVf6fCzSW6TKcQFClYtHubotHrQwkQhUzilSZTZdTpXxK+HNlUHdFMhooXl5vBcWSVN4qOKGR3MerXB8GHli+fsexv+/MP79oAa8m6u4Mwn3JOFVSRhLwL1BuCkIZwTh7f6H/SjDwiMMfAhB3CGRwFFme24cSBMyVatUcqPJarMb7DJpVWVFRB6Ry90Gu9FgsO+xQyxorVjWGixms0ZrkErSVfFK09XWikgobXe5PEiuMmhdatwzpFNw9xRSpzEBf4S7qSgfcHfk8xcj4WFy4QSNtSn2RvFvcHE7UwxWmCpJCtIvGR8eMXlM0KKUEANC/6unc8Ou2+feekn4e/LCHxRXJp3Rn71qeVlacZcCmZ9Yt/un5zoWjIKMUTifW9/51yUp1rRx4Yy6Vr9w89VVXVipaQnejO4b47g+2SMNdUza91vdV2NOu56fiXW6ccIo9kGM5zhoBG/malc2wMYGbCTCV5Pw8SS8Iwl3V8LbYvC6GPwRRjFikLsqZqyKrWD2MojhIaiqShCct4ebA36/52kTNCk1mlpOgk1Innc7PUan5zEP7PZAz3wndNbWx2Mcw4B0TdzjdwURL3cabJoqUPK8+g4WG5QVaIBSguo8xvLuIVKHBLF9eZHKz6RxT+gb8X0xkOQQikNEtmL8istPiwEjxXWpxf17fMbn1ZGOIDEiGSI/GBHVDyqEV38zrvePTgivcPOMOhLwJUc1jzwbg/XWW5XwZfjgZSvuvqYqVDfjnLfq/lzq3uVrQiF0AGr7P1hQu1rFOXiP1Rxri/hOTdnPpiZXrUUh4b3bVs63Cxt2xVqYv/9BWvgv2bQ5xLZNCruZn3AWrE1XY+y/m+t5MQMfScNHUvBoFXwkBo9i86RaFTY2xr0+gy8Qjen0Pr1fP9ngwzTs8/sBHu5RSKNWAYQ8OJ8qLAvbwo1hJqxqNhjqyBYMnTUeTQbdPn8YhAJeN98YI/v5VEYpjziVXKcxKvQGkDiWTadPpLDETmnFzavHUh8dw6cY/xjH2o9SYhdoxS4oEbcYwFNLaF9LOaC4+LBI5UV5baE4J/sCsfpQvpEC6w9mS4avjRDXpYy4YY7uvmB+8hvGHV3gv2nPNLPpZ3c/0vTwxOqKJfNuvmyJyfxaw+s1luCYBuGhVVufWC5V5LqX3etX65m9/QNKeWiP9YMpqQljBbdwN1wo6W6b9sizjy+bwsEDwizP5EtfWxUs2Nh7TsKdsGWa8Ox1Iyt0cipr9uF+uBr3gxcEoSR35532x+wIS4iXbfAxG5RBG4xCxgEgVj/MHl9Qp/Vqg16tWgOARjNZ6zVqtd5ZXtjjhRqvx5vwMl6v0yWfK4PjZVAmw7qo24UCLtxDRrPRaDSPMk8z325mMmYYNkOeqJBa7f3G941ogXG9ESWNOWOvkTECr9vpcvt9Vpf5gMct0WjlMsThrnveqFMrFUWPeO+kSPTWwpljZHDVniajax6Pr1QwFSUTaCTBWYlIIsFZ8zR0ZZnYArjHaPjWUreWeo9u7RwKuE66Thxx6+nml7QBBpg0c3VhA++wRW2TfN/bZdC+3fRbi/eRQ/JNk3I9VT0HvxTO7LxGwlnO73BrAwHTUtvvOeEueLU9Ur8WjYz4xjXvEL6EDwsOoZWMt28JayRbsRwaC36Zu0rr0qhlQOLxjuzolEkk7k63sdM9plPR6ejc3Ml0Wte5occN3eMrAk1+34j2XCCQy7nTSWM62ZBWpB3pzRjCWDInSXeyI8dA19imESMD3oAs6WZtxA99zrfO97SP8/lszQ2uJlRR6Yra1C5rVKoFiez7WFUpHMsWjpFwp3pLI1FdcJrOgofh43gEfmP3sIHXelz7hvZEPj90Szt4C5+fPEVWXNFYqCVXd5ZivFuyB6c4NpdctQ9zNiju0Sk+6SulSLYqO/1JizfwhTtj794WMniD2doT6h57hd4e3lS4YbOr3tElLfy3aoI9qrdFvnSlHeOVyKJo9yfMnsBCdOkiZ9o+Ts6NC0GNyZfY2N+3rDJtkHHC6JW5rqYRRl0IKfXOiqvhfcKChclavYwjTgANjvA1THpRXUYnI04ATd7qq4Rn4IR5jfV6WYjaZFFhLfMk1ie7wA9ys5aEoVkPurpyra0er8vo9bq6vNDrUijVepbXe13QNTpaUVcbi9XWeqoqjVVVlel0laUqU7WsiqmqrIt5AzWtjXw6UZWqBbFKOejKjXSZ7QqlQoMpH9M+kVTZY1S5JF5I9bhr0vkyhVJ9nGD/o/yJU8e1J95NDYaqJfGLqVuXfEhcWU9DW0UoaqlckhRHiKJKSXX1ACR7WDSwLgTry7cBU+5gngztqNSPbp6mX8uj+jE2ua7KPyWwwVw95QbXrkp77nZ4SbVLFTPBWcIfrxtx19Z0q3OTxanSNTb0NT3fKlc0aHra0tZA81h9WMH6q1sjvNw2JbYJ7hsfrXo29MGoyX3sV66QhIk09de9Ne7pztrcfCE/gfOqqnpEW+lNYQ13AvPNCPB5btumNjijFUZbobQV8gqLAmFZoZDzI9rb2ziGC7S0GVs4vqWtjTGaTHaO59xOu9Fp55wAMkyCh3xHOpWKB0mYxbo6l7OlucntbmpyxyuN8XilNQ7joXBlPOVskTOwvanONSKNKsN2Ey93B1xGRQiP4O8cKwyGksZnJHZw4zFRXyqJnBJzlEdQ1GJLAecRw0zjIYV2ky69W4oHGLZ4SexXsilFHFtIv8joZshBZvKVHHpejJeo7VVkJboDLsOdkG2e/zNhAewdm+heU+Qj4Zxsm1xSK/xph6/V1qst/EnV44hivvrCsdWohAV51lPn5vwr4O/2jSUcZModFF4vnL0s0jLEPaoJHoduIjwsZNf66/VSyj2En5h0vmkS4R17h3K98AO46pK6hLzoC8CIeeePmHc6wWe5usebobUZcky8qrrKw3NGnueqOZaJM9UJPqJ0ujwBk9XKq5RKvrOto6cDdXS0NDUdhatyI+OMMd6YiDMtALoZ3KN8V7ypMdGYSHiSKWMymWpoSKWSDa66VKYRJJLyiEoZ7+ClkaqowuXUMLDDBSRY28V9l87S7YLvpBpFJjsDE2XmGulBzF148MnjfiWdxA6GBi/26PFTx4liRgYXYrAcZ4/vJrbzbmlRTYM8iatnGPKrwH8LO1K/GFhxgCUTD5Yct+IeZf4o3/Oz0LR8hU9nqW0OYN0+rQ8NMeNIV108ZqnI7132Pbic67akMA9+eumP6vQuXXVAwawP8/u944Q79+jCk22aqG2srfab/JiJhn1N8NAVwj3sSZ2jQR5o7o8ueLDbpjJLuTDlv35hDft7uv9yfC4iYRkGIaCBuAfUGqMa6wgOq9liUQObRRO3IYZVw7iSqLqNp/EQc5wKrkRfGo8cVJcSx2BK5zLoGxonyAqjknMBH/v7fh36656i5BeyzBfCH+9JbGyvDwWWMD/kIuftQnWRGl3sZxJta3oprKOw/hzTWYRZDyrAxpztLS+80vuoF7l4vcFkU6jVEp4HXgw5oaWwx2v0eLxuTJyxSCgchh6fB3lARdjrqZB4XBLocckNeiqNSSjlYlPyYlvy5Y2hxPBGigpdrFX4Sj1+kd4utRIPe0ykMA6Gljtb4+5y+ZoIF36Lnhc+nmlqS4Wnos3MjEJSqmvTX0yURipd6H1Os6QgvtvZBAD3KbcK91MYvJ5b8lIQPuyDh3ww7INL3Q+7kcUNX3PAlwxwlgG+oodRPdyrgy+pYYO6W41sgJdK0aNBGArKZWHZRnQduh0xFtSFpiMGK99uWdgoC78UhleG4YowlIZhWCar8BLDyKwNO9NGixEAIxP0p+VKJeJdMmrtpMmu3CzR17TE0iHRS0XNjQ5V+TxRqrGkzBf17WE2ZElFEwWdJOCNhHXaUNCXIjzF1/q8jESnxciG9dynwitEVVAIt8pXrxX+fs/jkIMILk7/Iplb9rrwD+GDY0/BnUv3Q5OZW3X+flEbCLlcO66HDFwkFFyul68Qzp0R3hJ6GpgXxxE6ek0YRX3BtmJ5ta3bBBtNsLa2ZXka4uEjYLMabakam7UFQrfZajSbrVazTr6kBo6qmVaDUjUOe8pe43bYjQ6HfYYN2m1mudxlNkezyUSi0h8IOFyuQLTSGI1WVkZDwWC0xVrnSqcrHQlXDXL5/dGQK2Cz2wNSs1EDOUKBfX0EiQSHqUQaoxXjlVouVBQVx/3B0UZPYsjiTyMhUjrgiLi2avtKmXdLsagSkwnmCdpDaqY8cDZ5jyUrerC1lLmwJZPkGR/xeks9vuEvri6w4a5j66Kj6txKs9cYqPBVBDc82gXrRGe2DtvKojdbnx9GvB7nZDmcSF3g1mflPqfaqQtsem5jk9oZdWo9VnU0Fe17i02Jbm1XRMIGvTQUSoU3Mn/3KxXSEPWDy0pYVcQ4poGsU5YPfMK9S+dQQuCJ3DSnw4F5Lhgw6w2hgE6vMwcCAb/X6A/o/F4/cLndXi9QyOUBHQIBoHMjYMSyTCo1I4h/jYYA7g1slrh1CgXCqQ6XU478JHACRv9fCe7Fj45uNifoz9MhYxDJpT4oDe0kUQ8bd4vDAyF1HRRNEBrcIiI62y5pYT5xw2kkU3T3DX1w7DKpxtA+XoHMCkt71KVVyLXwmusT1toWBbxVMWb9uv6T34d7hSc87PIJtgqTyxkKOQ1Vng1PvpLNWL1xFAox+TvOPwvHI4soIzLUTzTZY10B7s4FZobhSwEYC8AjXmjxLvOi6R64iYqGR9SwTt2pRlrC4RlsiMciYbmsokImK2ENG+bIAcIV9RXIWAEr3GmjjYgAWThYEgHoGyIAj4tYXhIUDc4qYZxgFFnJtg0wxPmW4iZ+jIv6tNdi1mk51uen7h/4jNHnNdRj3vfzUJKBne6Mo0sB18rXrobKex8XzgsDwt32MeklibYVr0MFrDz2lLB9yQHhL2YPO5/wvpylvC8UhO8VCjyvwdwPJWdgPXy2oX/0WFDyY8qeZPZiqrop13CFHdbbR9nRdNsyG3rJDB81w1e08HEtvFMLr9fCq7Rwhna5Fr2ohi+qsIyp1kGFzqFDuqPMzmctauonwubiAetRugw6E5YEFotSFvQgP+/SEEM3+06a4klk6lOp030EV6cK+fw7qQtEorjMoqS6w6LHxUjRMSMs+m9gT04aZU+MGGEfK5hL3g+hz6t36NQSOGF01eQZrTVNjHpyszrJejocywsz0KbvpWWBtnFj19999QH44bLoeHeA4OHswCf8L/CYUgPO5u6Se9WaEVNV9FvulSnIOfkOhkKH6PzZshh8RAFjCqdCnEI7JIcr5dfLUbVcKg9UVWMrqBockkLpnVWwymk0aAN+v9NkNi+zQZtaq3Y7bEaHTevYpLpeha5Q7lYirAIGnA6j03HIAR1OKV/NJpiqWEjpdNrMWoPfZQoih1yhwoZ09viJ4wniQyR1PIXp63gqke3DNhTWywfHGiz/6CwazIsmElW4tafyp/J9xdEcj0vW4kmeZqrEf2TpDPX3RDxbBgyQejuKFHVtZohMS2FTiPnE/8LmiBt6rbU1BV1oTWG6/3L+DgXsV1watqvGIgZmAlOlKKSY50trHZYI6p65sm4E+8+kL5gYe34Laz//Gbuyw3sZi3Xp+vDOQpBxGNXdTj1HdGvL/O/1C8uYy3fnKJ0GBv4k+Tmm00oYzcV59jENfNh/xI80/oDfo9UYtVrNETW8Qg2XquF0NexQw3o1DJGPUk2UoLZAyBgIhAD7ohLeroRXKKEyoD1qh/Y3Tb8xoZdN8G7TEyZ0kwleYtpiQrNNcAwdChUmh6nSxJgIZVdc4YRLnTDj7HJOdzLOCt8M31Ef86IOTtPBTh2s18GIDvp0Wh2u7wWvz+j16anjFKyIebVWu8vhcDp9fj9miBCq4AOYuHR6BZmlID2aKLLGcZE7MHPkz+we7CLcp6fwV2GQO97Na0+RlNNDPUr/dltLl9Q/yAU8xFA2ihS9WRowG6UNJU6S/FzkJNs4wRhqFxZV8UFNwJZ2VUNPqw739t2hEXBRT2Q4Q9lWYoZ6Hqt3T3y9zGuRBEc+Jjy6rA09XMjAv6wKUc4isrhp4E/MFuZ2PHZVgz25iY85X3Kih43wBSwOEQzodJUuYDfJ5AoJb6w0VUp5BY9/PAreqOBzCqi43wRNXonBKGVCMkVlFaORe+QJEieSD2l4k4THkuVYOks22uctjX06S2MWkvehFH27yXQm0V61fSnt6VN9YijgoZl7PsDwkUxxShmbMUU/F+IbaI4iDusFmXpmy/qJe2Wfe6ft5m8Y2XPz1sOjG693zVufr/XHW4THOkb4Xczoqxjd6qe23ib7O7LXVtXdsviyVTePdAoz7wisea7FPC7sT46uGjsy06N1OcV33wNvYT3WiseoBNid606QUb7G5/U6dFqtAitPclksWqFQVFS4HVasYFmvckCLY5kDOfQGq8MbAHgwAzKtDMlk2oqAy4esBoXWpR96yUHwgeWEtmS0/1ur/WRfmsZILtopge8wi0XUJM56Q4W+3T9PqNnsqreNLs1V2cMXzlXBt3e2jaxmnhWMbVUTHerh81GRXcPmo+JXCs+Eo+I+KxAFgOnEfO8A03KVDoIjl9FklslNJrnco1AZFQqVwaBSKQxald4EzEEok5kkcoUc00S2MUHaT2aWhhm94vzoRZocGHz7mBabx3TOsysrvWnhD9sP/dQ8UpuD6eAV0DEmHXWjVcIzUWetXiWMQ3eNM9XzvjYh77WPJfQ+ZuCPrJ3CHAaHczUzQytCV4WYaR64zA4f0b6oRUdUcJcSviSDR6UwKoWP8fAQgtcheATCRyAEWGw8j2VFIHAU3pdz6AxGnc5wEDPCM3K4Q058kciRXG4w6CREvlh3aKCmVzcfD8M+d8SqkBusvC4QZBVi+Lv3+6hBkj+dPyMGSc3ny2fQzlxoiRC28Hl1xIYrekMy1Je8JfGiICHe9Fj7bfcKPxEe3H3rR4r9S6Y9uDthqRvV3HlJXfT6GWOz2tS2169Yiub/z4/ehKN+/+xPJEHr6Vef+JSHP767flu6cvGE2T88GHlUmKl65zDBVw7rIOsxvjrBZLAs53i47Ugbekn/ph753Hodx3UCkGoaP37qqMYW0mB7hV6nA52jgo2Nud5gnJfLc5GgL2izBYmKIapfCeLUMHGGLomARNsg+4RTxIJ9NyXOPEEJ9X8ihvYW7diSYVCfIatOyt1EUeuWRAaDonco/ESoDQ46KuIlTIZlGFZq8FjMVREsON32YNKUau4IO6N2JUITX5i7f8yYOXNuuOHAqlR6xPTHGr+3lGWyuZkN86eOCxZ+M/aKxObWtrqapRsuhVKFQm5T6L1Wtd4ZMlQ3amaPcjdVO0yBhENulI6bM2fO2oP33DN1emVV0+Rxi1qNPoUtqpuZbQu1jI9cK3UbG8aO74zVrr4Ey5e/Ybnbw90McuCO3LS7WuDeFvhoM9zbfGczurIZVri8XnNDY2M6mfSYm4zNOj2J+d1knmmG3WbYaIbmJpDkIc831acbXI2NTU3Zxc2XNaPmkIzLKkJm3MRqiDFeSL1D3ZzQF3klcy3fR99ciFNG+I87bh2ctCX5ikI4H6Fm2JDjJxpQZDAyq1l0WRMWjbWhuVoLZ6AOVjVqR8Se4lmrVmurn7io0mW0sivUyiuVNoXZG9JaraHGTt+fEye8HaYGXnhk3+FbJqW6ak3N9aFWn1TVPv/ezt4MVhVWxse4VvNSzirVO40Km86X8utOdd9baLwkHpeFGuBnwskrOwADWjA+n8N0agSVIAs25aKPxV6KoRtid8fQVTG4MgaPeuBjHrgZl6iGhxi4mIHdLuiyNxOOzmn9zfhf0U5iIedqmJooSVQrQkEd74rWm6rqRTdqp8kS5+wZmCj05ck7uERCewYPXvlyRi29dSbUWqJR0cOPhC9Gs6OcStePo6EA9nHEPNfbe9Mt13ZeOql6yrQbb9m1a9q0wgeRzrQbQmPYuGV294EtVzKWmY32ar/R6K+22+I+o8FfjXpvO3jblGnxKRs6999229Rp02cIV7nTnRFeyZkz3l/+Zu7CX73zZnVjjjyCHzXgXxspQhznPsMyfBWzHo9zd+emxBMJrEZXVlR47DKjXW612WX2rGweGcc0NboZWohVueUBzIA+H4BZNA8hpNZUhFzYstX5XdagXA2hWs7I7K5gQFIZd8mCQE78jw05xCq6eiRir+90vo8st0gR4sQ0SdwhpYvrLqxD0wkpYqkGMuniggkDjRpsGLykk840SVxmQamQtzdZ2UnRpWvnTZoy2W0lA4UxO2WCsqtn+50t1uno54pRHrPtoGGR4nd2a49NCTtrx8IJZMiQQk3UEpm5FrKBiGOqwLb76oJETxLOCd0wiPKAxzb76iOAZV1Smewo8/NcrcOFNQAX8Gv96/yM3+864oIPueDtLsi6jK5rXIzLYVbrHQ6tTab0urDuIJUgKVlrT1aREBl46h0sBk+eEpmS4kIcAqiVXrZonmeI6CNnROSZKF9i+U8HRRhsxX/p78VumTq+JqqRQla5uPo6PbZ5PMjX2tpypvDH/VubEl6NUsIy3F2wr1Ud4kxkz4QC/pwdT+Mj7cq51Ta1zaw3Gj28zMgbzbwM2z4yGT5jJUaJmejqXnzGshIJjx9lWV6v0ciUSgnPsxCabS67Glvb5ZMUVMSnB6eISnMU4gREYnB6QgcbsfGdIG/wJFQbpoN90Z4pvkhgxys6221dgra5i7tUBi+X91g00hSc0ZWTceMCkpx9fmEu+lXa2hEIYDWkt1CAHyzwR9kA1lPUwih2GrYfF4IPctc8moV3ZuHjbfDOVni0Bl4nh8vkV8hR96yu2eyCcRMnNofC4YpIpPlJpdK4eMHChRCA9JPGnjHTNF4AdWR3ilZ6t/YJLbpEC8doYSVmikS7JpKIoEgkk3g2A3dlYG1mSuayDGPOQDYDM1Zpun3hwrld7bJE2hoO+6wMea+MmYC8XcY/WDzTnicMgL8Gz/NYdNOFAUQZ0omjZJ+49KhPVwyNTv8M6dLgV3w3U3z9X1wTOuRKkS6oDRcVZ7Podk6UVmRNa6Tk87Io2iPhBBQd0AW2+Vlm+swbd3V0eBLvLHLGV656qL7WPdnlZVR6l8nkDC/3I9Tbu2tFrj1WcfuhyqpM/dJlV7ob7JyS76oe6U0lK7GJVTsmPrMm5BlhaYu7WnRh+OtQi/X6qdN6Jy3vzEx5f0myd9Yti5coJD6lCjIaTY3Q5k4arho/vrVtwqhc275be3tnL1uwoLZOwmG5c2JPQ73Pak+EzTXBOT8ZWV9RAYrvCUbR9wRJMCYXVhuNyTA+dYfCxlAonEym4lXV1aFkdTieQCEQD0h1cpsGYDwTfazwTlp8TTC45qLEghk3YxG9fw4iJ44icaYS0ql04vXH4DN95ZswZWrEM7K91easjgQjVU53Rd3ERdXxRYsWVAZGjx0XepW8Qzgyfuwq+gqhHdkys0bUdYTVlkBFwBL3JUdE9brUnLGtvUmDi/1Mp12yFNaJ766gHO1EP8U0zAHFcyyAWgI05hdxg78cHhVO4wyfTygsIfORg3l1wPCiRKkEpSdEE0t8ylC+9YGWcCyYTofwUSwJvp8O4it8DKtfc4SBLAMQLvA49aaiC1k4AsO+CgqE+qPOhwWyiQt8hK8OFp9BLAkqX/ZMBj8jCKcr4D60Ew483PlRgcYrLofdm9NLSF1Iq/Qqk0oGN4TWKi4Y6CtVfUFDCBhlLRHBKWsLKoNLrIPAxgzVwVxYBwG1vA4RbOGJwUqK8JdVQu2jj9FO5mVcDw9Uz0uQWC51+KcTnRAghBH2IUXa3RNI12HYhp4xAHNOJlWrwdCjg91Xd2EHlooqazgtcli738Jl343LJn7Hwzksy+qTDrsD4n+vpNprIhRyoq/kd5gMUDVJQ4bSPdVPStPyFp64dKLBc4s6YDl23mpRBJMNbnPYoQlVhUJtPdFIT3eLsUXtr6zz1CRxWritNzrzVjShCCqTjXsaK+16T9QRHD9pRjI9sdFtirVVJG3JsGVkOtozcVqytjfjnA/XDdEjbct+2hZvTg3gtzXju7fhu8L9beCmHBeAK9LAEJz+nAYkzKYE/o9pHTHGgQE9UdpiJ0IK6RYPJPqdD1O3WRHRmRYBctAiYvZX3joz2tsWxkAla7y1lQEVBrS7JxLtaQvhNI0jZHE3JIMKJjt3vjPTW5ucNrEnmh5pCScdqYq2mMndODGdnDFpfNAR9ejtlY0ecS6IwPo8hpWhFMsDCRUapzDJkU2fEXy8hT6/XRhB5EPBPAGNKzw/2EbxOdXzDICER9Piu9UMZMYUdqxEO/AjO1YWdoBv5AcMgqX8BmiBb9F86C9idgVICaMku7gbMaeagA24gA80FffmLwQrwAO5Fb3zW2GrJrM9CINgyo7pcP10mJveO33+dGa6e75vnW+Hj5nog15f0pfzMT7bIpVKZ87ZdDtm3DIbbpsNJ8yeN3vtbGa2fa1ru+sWFzPXBROurGsC1ttMc1gW6HOmHfOkYJlMBxJkQUzK/pGdrLTuI4uR8n30y649baeilbpW7qNf2fxx/CHexOgWEbIjiu6XiPioQwt8GIq/WFsQozdS+2nINVbYYOTrqNFFZz6GHFaZQ6US8NCcJjvz6jMBN0yhY9JMINAgRe8UaqUNgUBGWshBJ2s7/0dyPIVeK4wkB9TvlCtkBolDz1mkJnfYEbFZ7iBJer48STgPNwg3keM5vZe/VOrV6bz8eqkHaaOpVLSFfEGmRXiqBV3ZUpjUwh5anLJyEk7FWb1umc/k8Hqd55RimlIylPZ5C3tNizDWYbU6HrTbbHZMD/2cMIp7WrgL04P0GQRBoo+4Ba3zcU//c6rsCWHUlME8A5dhytQfATl+hwQxOCPtDZw7QyUi15/8Wjgte+JfHuEGYd++KVM+pPRW9qzxRfwcnwM78MPkUWy84adD9GkLN1u44V8eXOPpr4VRH06Zso/oEy8K+2ETeJ74IskpdS6txJXl4XZseoNEfv2ZE2dqkogGichQZYroqxnVjPbgEtm+Wv/I7PwHpMJbnZPmZVbWuSsn1jaMWJ4cbXGSNanxgbfYOLec7oF0AE9OKQFKPcD/dgdnP4r+AbJZfZlX/PLhp+xcBgMQOksyf0woXRsM1qahnjh4fYT5fUleCvbaQKCWHMyqcwu5ezEPzh94izPj+t3EL6uJsxjVTjVLXmFQExfLO3EfpKhK1mcsWPZYYBoSSVrPfGgcuWnUsjem3t4Z5yR64p+dMc7qf98/bcGKOm/Wpg64R2RXP7zmEnudXdWw4+rNafbV83ZTVdiqoPw/Erf9LK1b/YJZhuvlSL0kBmhEZJYiLiNYYEdwC6mohtsvqHRNrv+/ZzHJYqXc8FozO3Gt5zvYz8RaGXA7mMq+xZ4DEoxjN9YN5XxurWq7CqlY7ijjyBkYry3Xa5hvWGdgDFHUiDVMiNOPeCVAw2DNxYZt07S9kMpbT+TtfXabtpCiZ0TI1dFPeTiYsnP2rfPvMPf1L2BrC4ViP5UOdJMQnwb3w9tnCzHUUuqrflmZEoEGzoBl6EdMksrktblx3RCOxhhMwh1wH2SwDebhshziZEwSy9h9iEGIl4Bd8+BauB2SvUwc5Hbl2F4WsTyzax5ai7ajw+jHiEOSXZiCz5zOn9GeypMf6hs+T1aVYOstn6bGBeRhhsMH+lFl4ZlKeLay8HQlkzwk9B+KkS+6b/jmgU+YDdSXfheYCbzPdqrBUbg+p+jumcS02h9QN/oxURU+TWcLn5FQJmRHqJon0x+MuB6lvkyjpg6xsbxrYzKMKA/NFmLHEP+yamgoWxmA0Yu+sgXkrEqr1+mU2Gr3eFriLq0uGQjUNC3Y1pHbvKA53LmgZeIKr8ZlM3LvjMibPckKQ/QqTs7pwv8whZxarTNkIr/NzMDs65LG0fkVKxaMq2G6Ykhl8ZnNvqDZH6+JNc1q81aMXjEiO3fi6FjD4pixtb1RKzSM3VDd1lE70cpVtl4Pm9U2pbkaTdQ6wrhEh1brCJkqmymtLx74hJ3DbQN7sezpGlkfBVpnFCROnDiuPXGCuMI3iqKfFwmfyP3iqch+3/UikokzEWylfOOnjv6Q/YrEiKHDCRlRWCRRSc1yhcoQ0NlrHDWt4boN/hHBwLhkakIkMDqxITkhHJ/b0rk0HZpUu6F+RUNqRVN2Q2P9Jc0bmhfU1K7r7lzfklrdcTB+MN2VsLKNY5Me9YbwiLQXZboTbtWGWCZo4qvbYk7lBl+NVxvP+LTSDaEIQmavRcvLZFK9VOpQqrlt5nqT2qvWaVlOpatQH5PqTHanVaM6plKbrQ67SnlMZTK7PBaN/JjOYHd5XXrt185/Ns5fcElncsrMha3HamYvWNNRMX3uwtSxxPgJ+Vy4o3ty7bFgS3tvxt3alvMdi42KynRytdsftRr0Wr9abZHKMd3Ww03MKK6F7pV3ANMzWvYo+tvzZjnYhTBfkOUCZDbCl/m2zeJoSbRwLoq2VLe1VVdl24Q3q7NZfJKFA9dey7TS06piEv4V47Ya4c1slr0dGIEXVIHoi74JpsgEh5E/il54Iac2ntmhw2fPyPHYdPyMvf+E/Yz2JB1hqFoYDlJLnPQ6SxbGfNu+eVzDjUuabxVezY2ab6yS7JkzG74wZuxSmbCsd9263gnr1vamu7rS+EDfv/pA7d5pS3bf8tr8WfDv6yaI9zu70qnu7lS6S9TVYpi/TehtqqtBRLyuZeksPUciGTxR2L4S7fSIutrwvHgcZxRFvS6D9boY2rmysH1sUQtEIi6Yv1FcRF4CJvS3Z/8vmPgOePjWtk+uzuWqq3PZ4W3uIWnkIPCAkWwWPVyCx4HhMTH/f8FT+O3F4BE2DcIDgUpYjn5B7cDmnIsEOJIwLFalmF0sZ2Q5hmP5DEIsp2X1VFNIYAHeR9f1lubYdh8/TimYCcA0g35hFj4v7Efq/QWk6uy/n2f6HxT7N4nr+cu318NyKMPzLKdntYP1nPpmPYaMz5CGAUPSDM2F/YX/2V+Ab3Qy8/9VYOYCCE3wc+Z1am8HczqW43YBaAR4aAJsRpyXGASe+reVkQ1ZDH5KAh83C3/+H/z0zs7+4+I8SBx+TuHlQDRnRMTagIxYHoBMBoJicad2DwJICgwYfBn0F+Hs/r8JfzFyq/q3M43dYvsxnuFb8POLlIcJGJenL4JXXp4BY9THq6Dslr9Bs1FYzlzd/0Y31hXTuKxPaVnD2gkgaWexoFPD2klWsX0qnBWmmaD1S/h5/7ZOprW4VhkAiZs5iKlR/QJwS5QaOX4+S1RBYhVSwzWN0TQ4ajL4Ch1fdviGpS5T7fw9U5gmT/8v1z51ZRsjlUsj2w5/fD2T8DJh74TdS8fUZ6emTWscuUt6DfXNLfbrHprlXkN03ZMAcB8X6/R65Cq1pFhniL6Ho4FBMMhFc5S8k/NlmORQnf1veJiEWKeCp3X2/9K7hlQ5OiNW2b5qWJWY724UxrDnuZtxv/lwrXaZTg8NdPMB3c6BNQStQQ/JQlZc5zcTdvqvqK247UV4l/Wly/e/DH837FKYpf39U3uuhyPAAGyAFYG9j58oPPrPVwfARZOxruUVxjC3lMGCK9KVYKH6vZZHkGzP19fVfjMh6r8iHb3tqLBMhAUMu+Q2G36HKxVeE4SfC7/2XP/YCTTzn69CcLFUOlb8x8AZdi1zPbUPAsD+EtAztz6nVFjBUebWZ90SEjWVvFYh9DCoRUm+9bwh1tISwwfMxpqbY7GmZnwipqBj+KepCZ8Wqlui5G60Bf2qlAYuDosSw6Ln3RICi5UOCSIs3HeBJVMCof3CE8MQAM1RAl+0eQgowF4ARwK4n4npMQjPB7+BF3H4LquV+RZomIthqbIID3rswoR/i6wyWDlw58B/sw1lsDaDimdj7vpXmFtBkvTls8okQd9zIGhNkpmFE2e0+HMm9R3h9n3LOVp1AcjCJaWOfqKUsuabXV9VghyuLKWVUgZJAcEJeHz/GsveOqzrYyoIYj1fXt+Tk8kfsDRiMsFqPtbyy+OZFCMoktAZ4vQVseoCRPWPs+QWUx75BOtU/bWzOyrIe2N32Oq0WqJN/kkL67Qmq8mojLJ4bHLGUjHniA33vDJMfedWOWvHJGypqD3gtXrsdoMh7NaPXL65sWHJohWt6U1Za8QfMManT508eXp1ft/C9Pn2CxV1CF9i3WinxI21QVdOLgcckqqARooVgKfpdCJMvHHqozeI+C2uqK8TI09n0M7lS9/AH+64pM66qflW1Sw249xSf1CGZdvV8HF0ZdHPkfI5JdBLQAKXNdycH+bzaOt38HlE5tUz8BEG4nKVL2P+vBUbtdThePkkQXtlM+655mYGNsdoxzeX1pT+GU6E9+LxRf6c8Qs15l0SPFVcTUJeFQ2WkIETxyaCEjbJ8M0V0eyN18Jt/tqKkF4jTcp05sq2EamZR1JimbdCLZwDPxThkTAkgASBp9wM/mcRHPjhIDjE30uIPmcEsmcxLCCBQSnuOyFuVgaJms8Mh6TzooAgsGngDLqU3Yjh8AH9c74vbITDniHy6Qwp2lLOS/SN2fAG12c+FjmjGS5bkeKZalbaEom1jR1hXW1oriS3KpvZpS0jvUaNLK3QGWNtI+pG7qzVNxAcnBIWMDMxb1QTzpAzD+VkNptqrvGkF8utRParM420hySICeh1EWrPDsWgxWDU10VqS5ve1AzpDfTUzINPh/8CG7psY14OVftsTanE5MZUu4Gt9CTDaZV+nVfHKdH99wl7Cr9Gp2HWn75kjHSCyxwIpl1GOTNywXVdtaG6yrC3+rZMpTUXFtdq/kVYwFaV4IwROB2O8FzvSf1F4SSjfhlgiB8MsEtWOMDIcDh58xBsqtbK5IKa6obGKmfq4CTFBXBah0PHSrW+dCBQp26XF+Ec+ArjcySGsxn4n5E3HMWAKm3RqKp2rjF+0ssAkE18hQedxqKhVq83pJEOG8P8sJA9BEBLKZZrBreGmNqleVSK9Vp46f8VzRc0BVbdB69EFQW/8JN/i/ILG4XAe+Ap1shdQeWnN6fx1TfW1sraYrbGnG6HDDfJ/o79TKKPvujFbRJZYGiRkxgf78LXt4PCk2Tk/aUYeaUXwcjrrVJaFi268dLeCTat263XK+X+VHZae7vLuWZ1hTM9bU3zqB0LmuKOrrWBqrZ49apLVjVUVqZSo8cgoXKMJzvq9iVLOju7PU6D0dA1yh5pb581Ptu8edOc7PjcirGxxnnbOtvnOroCVVWNuy7bUFnZNn3mrHhCfBd7Br4uNSAN8aH9LBZZWCiIE7tSw9cfSsPw9THfLQ8AWGa9DL+PGbkm52J4LJsVMihl5UDCSuRSBYdYIGVkPCQG5/ETx/V0CzH9xaorTyZHIhlLxsLDl+fs3Fn6dJadA8nAW8IotIlbWzZed4EXcjf2ds7vXNf5ceeXnVznhCzcnoXZ3sb5jesaP278spFrnJCG29MQpGG6t3p+9brqj6u/rOaqJ0Tg9ggEERhx9Mrmy9bJPpZ9KeNkOQauYyCZTuw1zTetM31s+tLEmXIauE4DNWShoI+8r/jY96WP8x12wPsdUOPwOLKOCY7tjlscEgdI5PPr+/Inyr61J4Yl4S86pTTop4n5X5yjTSPi1SPa44n2ue3iSW5OKSX/7SfsQLx9RHV8RLuwLz5iZHW8PSfcXEq55VtPKL08JIxBB7kV4CqgPTKCl7QzEo04DY7HEiOWihka3I563yoGRvv352ya96tZMosoxsLji0L/W86Zk9WdEzqqlJwnGg/bkqF6Z7LNH2uoCTXgk0BlPT7xpNo8lZlUuKGqvaczySo4byxZYXda9QG71pXM+qtxpkZ7IhuqzNQEG504paouqffZtMKf/amARcVWIF5p8piCPuvIoC0W8OqMNd6Q19pBL7T4IkgunDG/R2Op8gc91pEhX9JvVJIHVUa3Se/QKl3eoN4eDfi0pqSP5AhaK/w+vYkWNDKE73jJnYBP6fLRtUvgerrfZhW26yqwdqOWIl/aa2PCQdlilY5M+WOtk+xaoNGYA3Topb4iMmkJ8TZYDIpNI29mOD8PzRYY5h5YEmS5YNAZFu67dM7qfGKN8NUrDw+A6/4K7/vVos31VmswJmxsSAuPjFsIl4W5VcLoNS1z/Xb9+YS0rm3n4Ydu6L/1NPzBlwmjMTFSfn50VML+SUpgNUM9ugYtpfPd6hf4XRK4iyET1WfE6bgQPlAnnXqj3/DQtde+d+21oh7SKXwFk+B5rMPpczLwRZaD2zlsfify6/Hobxgc/MXufmzxxEy0aVwsEBe+2rpj/qJkdWvUWhVLdIvvQncK/2CmgxeoX0lzTqEFX5jKykt/mvpmidwF138YrAG+N1TZP4ZVZh1eNQIruTT8jPfReUnTiwDKWaQiL5vePfUuWTLXRwPopPkyPoWf7djxy1QgmEoFAyn89F+/DtSmgviStuNhbgraRctTgzW5rjfASYA+gxAiJM/9AePszwz8NQPfZOCjzFEG3cnA5cyVzB6GYXawswB519CAMzGMKjcLwtEQG8z40R0YHvu7qXw+b+9L0b2UEF+La5FSxbSaZF4GI5DHA1dJnuwSvj8b5k9OJW83QknJM/SyfTKCBNoaEhedewiZMKwK2nYNUEtkjBKrhbjZkCBguGwjUQbghlRAbO2Dgh7+VfJ2IEUxIRwh85FyXJ4bl8cB3Qu4EYDBfXeKuK3tE6Pz1KWRu/Df8OAO7qEd/SQuHPMWs1zSB2R4dFbxeEiBEkYmlSCIVaPjfem+NEy8c6qPyiMouoSEacgsF95eIrwNp9vhXG6xsBTeFYIdwqvgwvIQphyeIVNrCEixxdeXPk5AOfUOLY+8yBOjLuDyHrQLj8G6JbCOUwuvwo4QvEtYStbG7GRWMl4+DuTADDw5NQN6WI5T9OjUPUYZS9B0hi4XE1UiI/EDQ7WCYQLe63k73M7Jwvm2/8A2YktzZWWL5LdVXUIc/kfAu6v/QaKnV7YQwx/Bzbg+O65Pgevz5TRKVY8B9EgkZoPOLOuhXNlHXxsRu3V43/DMoIcHxk7qIHXdItbreVvyC5KAa/pSiONKJ1d1wf+ga3/gHvQYN47W589py+tjeshGvsJ3qRA99o0K2c8uUiEceIT5G8rg+mRYKiqlEhYgVsJAToprOnWMuHk59a5W5DjRr7jOhzJfXP7i5Wgf+5+fffYZnA2gQGaxBHxGy5DxHGQ4hpdyxNXYqWOncBmn+7SEctO4c0U/5EJhHS7jCzgbFyH6QPzDwJ/RAm4q1jwSwJFTJqwKudwS8MssxKjuo7tnMAtgvag085Zp44hVHWEuTIAbMjPafLn19+QdDTNyVQ6lNtRSeeQiadzUyq45NdNuXZVFedZfmxuZtbsbq52osOvi6VSWzII7kIObAQwgAuw5RcSI4TR43AYKZmIITHG0DWSIoR+OMMMv4WWB1mp7bPyaDlv1iEpzZf22C665GYwj2VGVmDs2OZMJ1mddgVpW6Ppmmijz/45+hu6luFM9DyyMUoX5IEuAUHNkwoGs86FaAdqVmpRLejWk8Y66GVl/x+V3T2f/hfy1Izrabe7GKgducFXnzNTE/avboTjX7GX2o9G0varnZVJgwM08RRuoZohSMVh0AgNuqqyzhdsqrfHe1W3sABOiMDIzGXeiLdCweGw1pL53RlHfOzNANGeCgdratglK2SSXvBflXG3Sap8dqzvv9GXPkOmrFFnsRXXhYkRmukeXTP3ykGyGGHoTSmZW6LIgg48Rt02QnUFtzFAwZ/ooXVh7lvilUfmbE3LkVyqCtRGHzBsQ3gjOvHTfrB0qi0urtBlUSo3SVdXVlDD9rXDDZo1a6mmpI5uHqhv9RinZPaQMtCTJ9iFF5yi9K4S+gBPmN5jdRlkopDDYVNVXnn97y5Orkgu1LpNSqjYoFUadCqkcLYu6mbSwIDXaYnAaVWRboUxrVhKHHUvSJg95usJRubno42YUnYftxlJOG6kZwTe5mptbYI3coeJEFGWxDMhi7NAN4+FhuKDx3Ag2SkGRxc0hJf8yEupgZsiM5dFPAwsuu2ZUtp0232okzUeMUlnR0Zy2nFIobMbY+g5lb4fZpyZeZio9MoeBupmZfXN6aT6ZU6vlVz6xJt1UoXGZVFK1UUG2O7Ecy5obF/egc+FGi9E6a4Z2y5rAuFgf+5W9gkXUy8z1L1TPGpHxTUiKdHyLMIo7h2mjG9TnHOp4dXUi0+RqcLndDdKAVZPoYlSK/8Pad8DJVZbrn++c6b33M/1M7zM7ZcvM7Gyf7Zut2U12N733AkkICQFCAiS0QGjSpCtVBUVREUSURGwXC6goCopc1Hv1f5Xs2f/5zpmZnS0B7u93GVJ2ssmc7/2e7/3e+rwcQSN1CHOwDf98jAJ5LkN348NjB6tYyjwWfoDZuOUzCOtUq8rfHClAd49p6gDdTU/JCdCocoAAi7PdpQzar9+8E0OFJJ6ZyNv7T7+8q2HbSIPYKw43NNtXPHRZR2hwX4cA/HjmzePxfH9INPOM0JBoivpMQN8/cGB5g5pgd5Fnu/PtLhO5jyA7hMnu1en9r928jGgciekd+RjefdXTa2oGUrgTPEr6nvK6ogQhSW2bwr6DFzYxXDvIICULhHUUaaRkYWA5HQ4iGgkklCpVQqiXSGsxAjQ21gMOU0V9jjJeGVG8fb4ii88gAYYTpcxhrITqKYWqerDaT1/7A18wyYQ0HVfPta3BFOTiyoz2dIdYR8m/fsqan5p5ZiUuV0Carp27Uv7ETrTJLfUU1sB5QUjd7DusV+haCnde4ZTLgAzouIlYCDMaDDqcD7c+TNMy0SWD5zJwoQ6mIaeUEeJaK4OMWWVy5pIrxDTysF5Z4USxHzy9pslYt7JJQX73eOPoqgfeFpH/74f33fnOpu0dva7m6X3XFEd3KcWEjb2JvF3llP/siX1TkWa/qvEvO7dNTl5iuPv4kd/dU8St27si69eMNXucHC/lo8/OfodsYHVjryq5/CdmryEnEO4zSIiL5Grg3ZGe/S/s1RJHAnXH2SwOO0HYUbGeA9f1eg6SRcBZzPyLaLccsKUARu3dq+Sf7T3rrhxdrK7cpNqH6W+a+SG4kd11oXvPfWuCSyihq6/DNCQ58xb1vH8ne7Gj2CPU8z41+zXqefnPAsQOH7iGyXukZ3+KkdQzuxAv0gT3hADeDMvtcjhcqK+pSY4L6GenLC768eOvn4uVwGfjfvIqlHQMHK3+Bi726ofA6STfYn/68katmYAed+ASg12lInCFoXZFgVryLw/JP2XRM+cl7mBIbdErzIQY18kUFr8uMNjTaqL37+9khHICoDyeoeUhhFl8Fy2QGvjnlFGLvYq9qeCIvkN/Pzn7LlbA/kZ9/QY9M+0uBOHWUvjNUie3GYnktfkmla7B4ynkkHqsJmYW8W14XGiBxMn0DRejORAz4Uwmzpxaep4GhVNaN9HEqDQLxRJvMhcwfc2BOAZFygc2zr/Ws1huo71LOPNnoTbVrRQKZOShkxojb/GbOpOUlagXktuF7vp8bwbzOVZjhgfI/WBoZjn8mb3547OeuDgYEUoIwp2w7vrCC7hXqqz+2uqz6MQ0vwVQJSd7WD0ff4+VJp+d+ROqnfkTnGX219n/ZP0bO4EMIdPIFuQo0pK3rR45ul1/xK+nXlP7rJlknLt51fCUvKejt7+fz0HkDOUgbMKLQc0Wo0nYmArhjDxOi4mg7zN4uiUYtzKunBJL6cKj4xnlP4D40mjhZQdRxsVowdF6vxQIJZSl3knqXULJKf8Wm//vYVKAPTu4VoXX4Z3d7tZaLx+vNXcMHLpk58cCgTCbMaf8OIfDYYtqHbilbuPpwd4dBtHGs/GRvNM6JJbxMZlIoDR6LNIzq+weMj3Vv1G3aVXK34FeOnV/ZPN0MtCxcc+/mH8p6TdzeEKpWha+vKaeJxb2t+sCDi11/fW1rr+5IbPM7qrXNkQUZjel8CRev8XkHy+GHT5ei9SR8vh3kj8LNHg0LIWII8d1NTfYPaYNoBf3iGr2tMXqp0BvRkf/DqysHZj7l0w+q5b/eQbDs+/wJigM+6gT3wrtNIWr2d/a6jeacRMvHRfx/XEC2rsxyv5gGrkp/422zZlumlKj6iKIZjFtaQpypa8VagCI2tNX/6iu7vLcYy+/uWX3k/vqySNLgNNauP3hZ2rbz5y6OhMOOjp2dDffduZkqt/Zse3C/Qxc9+7ec+mvPtr/3GX5vqu+MLEYnORDy46OhvKpS791csdP1rRcsbYhd9UPb/zZ802HpmrJ/6IAi1F4/QP7RgqvDTRig3nNiClkCmWHp1SqDqdYKHRknXVJhNIHsRidY4UNbMxVVPZNODTu3BL2p6OSMlOZFsgy5EqhuxAKqiDJGm7bsyxYbJ/408F3cu3ru2p8Ts0n4S7aX+/mdD1u9o0tazfI5RNDodH+VqNcpg4UZq6rwA474e/f2zH6jelLD54PFwI6MfZJ4BKbw/ZcQ9bZe3h53abIkSsc/VdM1m2LJscaHTO75sDF+HIQP6cp/OQp/FDoaWpEQiGkNoVneDyCr9bhGhSiB7YbnSvDB0oP41RwwRjtkM0DCgeD2aByiH8Bqiitx7IMYIrM1vENZ3cOuy4Jiu31YSF4UphqDtnVNzuzLSO5/U9vu2N1EEOXgtUDDHQuXOZydh6dSnWdfuNK8Lk7IlJcK6OAIwkMtpL8y544PO7tKey4ZUDukC8Bq2ehrkNp7HRT2FmJbEJq8oapdDFdRHMD3I2TBr2Gi0Y8uNEuFONSDpwXDlXcuRhzA5wrI4jQVJYPuUyw8nCllJbtSDHHqgF8RpVHYZF6AwrVXQUm9FZLThXNdoZPi5JZAfCfNai1KqlTzSJ/4U92r+/KOhz1AZ27vc7HN2c+Ub1BxQbEkpWKRyuYusItMkWd4O8eg8OIOmb+snxSiGt5PNvWr+WKLqHGm3Hw9QGH7lMUmdSR9mjaI+TXGr1OzxLY4l5GYcuPhBB/XhMERADR6RA7gTt4Gr5AjAsr4Cpjq4QuwPjeNIBoXifYLrsYS6tQCRE2CUM5ETgrsMb8Xo1xqH6G5YwtdWGWwPPxefR8vCVqlxg9lFOHyXR2tWFz/8d/B29fBCzo7Eez/8m2U1jppjxhf16dK+B5Tq/EKrGOqD3cnvRIB8Kh78Fzc/Cg1lN9832m3Yfr05a+iVl52divXHPgB/BSqzW3DxxcsNcsca3DZK3stUQ2LJLxWSLwgFZnT/KBhW8NOG3Kmb+vtHvMU/dFaQgwF1Zv6/pbLr69KY+2O01fUmqWho1OWsNitczhwKS41zSjZa6r0h1Vvo/oPY8gcSSJRPP6sD7OAgl5NJmUO1y4E9VhEjku5aH86o2n9p0WH7X3DrjX2ILbKL4IEHE+iBuBg33Hq2S9M0/+5KPFd1DT20CxGB7k7IMzj5FvzVz73SfQ9pnb0fXk4n2fcYO9izFCPgCuI/eQDwMptc4yJjqRYWQKapBMPV7LWdFSiMW6ITSGKGhMdA21LoYGbSz97/EhBfFUFTaoL7mORfgg6EA+cHA5nxkpYjnnreXzQLJ2pXwveXk1UEAAABGwvZJzfmbIKK+oRsrpzMxv5mGlls3DNGzw+d8cgnqCbKUxAy2YmryxBdQ2iyMRcUMtXu92h+t5flw6T1mcy1FGuOxTNAa808seC5MLMi40xC+mQ0ZqZ8QN4+0Z6gJLDNXbJAanekClyHn7Qw/7//ea5bdDB0dTFqElljXD8p+NKzvaAALuutjVBPUNOUpjay2yA4nl9cuHuqW0zlkPgbWdAta69PapRcCK06L5P1E786JUjB/4f6uJrKqZ48FVqybckaTaGdILXW4LW+L0x8ytvP9D/XThitx0oy1i1/vMcqFYKLal/WvnaywUOTT7DvspCntxpA16zNFoMJE1Uq+gVc0PshE+3ft+LleeFUhBjg4YM43ntCfMokM2cSZkUzIJ6bidwwjm1YtlUZTgSyRysa7xzPShrx9pbDn46Ku/3rXyjh3NvLCoMHWwZeLRW48msnnP0LHx479uzzqP/VrrMSsUZo+29Ct7s84oxlThzmPPrD/w/g+fONzqGTwy2jiZtWR33rNq3/s7lp2Yrrn6yDbw3MyLcrNXW/3XmTv537PvY3sobCWRIlxvEjEaJalGygFulLCjlK/ILUXwy6uVxyNROhxVYrNiKuPmtcDMk8PCJbulwUyza83ThdqGjUOGhNcgUZrdKrVJzq1ZebSzcddgxN+96fCpYt3moToR+JHSrpdI9HZl6df/TjR75fvXLf/y8vVbRWpczneJ1YRRKtObxb6OpCXYt6Op5/Zr949E8brxHFhZ9TfpXyEPNoLQPNi98C5S5BHM4MrVe4tt0QTeHkNxPseA80w8hAlhQwKaWOyt2DnI/gFjO9TCubbSnrpLRm9Je0ByGUcqThu/NI10KdoNJ9KAOU5KjIueAn2hlqaOqHDmRX5Lhi01qskPr7Lx7YUMZJIOpJ0qntiqfPdr2uflQjxC0IzSAmvEoePJra+rzq8Av+spEC4BeIbfvGVqPI5hM/9qGwxRbj03YZOZ7EEbZJXe5lCa1KUwtVqsGmrExMW2gMqsFjJhbuO6Ivl9sLmuA1fY2QQhCmc73HTdNoUHyDHdiqTyuDHBrmGpkgKP2x4U1gFWOt0iV+EKTktrKxwrFqPtGkgCSF1gb5+P5RRaOqYHl5xiIkS0JEoBbHrIGWMka2l7mOWGlM1woEkl1l2DFrs/0vztuV0NU81OlsJpcwjBlwWdW+PxgmxYaJAnlUqV2OnxqRzpvmxMrzQbjVaXHlI3p2/VnNWhGOEQEnr2KfKfAzNXTSfG2yN8rkjAcblYbpcrIelyrml80+3REDFc3zoSVYiJ5u33bIO0zbGBAbFaoLOy2Q6GL72Ekz4km7djgKVVaThqpFGHoWrq5ehsT6TwjhrUKhY4cJFtDjBM5gPGO7QZRhzKlJarnQOOKwy47hTNCTsPOwuAAzXxAtg8/03vS7uqkGPy6L/vPf+zxdD5yLgAN0KTauMi1JC/vz1915MV5Ch66l33px8EPUthJ74yMwcd+UABEpMvgM487BTyRC1ETdoEDBm8Jpbgx7VGWdwYN8ooJIlluGQ+hkoaRq7IUGKTUUiCh21pCFHSZChBKjBC6fYxQIOpGkjku0ujSC8763pcZeLNQ5LabraqtrmPCdQimgi8gqQL3iVg5JjO7ak91jMhn4OSPL6ye7B2jXsiSbOAz4FpDksjSGvepVFpA14/x6fEgpjaR71q0MbmkS6xoBcXdqNpK16DW1LzFdCvY+cWYGqhTlkIshB6EZQtpaGwyGKlQk4vRBtLatRcBG9LqyrWqsUahnxlAep4eiJhvzjuFuosZB7OepCOvKeebW6wZZJpXspoSVEvVVYQ8LuiwibAyue7aXXV3dOztLpi4pKfqrU+GXL/C/31WZD32fTYpwJwgT5DtiEI6zcUBmsQe16B1JgtLL4viPtRpZKvwVWQZ/wcZLZjLrrSzVYHGAsmB/uFShlZbikn6wPlCA8FIPTh00aOxus4llvd32SRxBwGAs4DC9U6VXyr/dIXrzSLzTEXT8KGs8AiuQAuVno2ozOkYMLJVyvEYlPAKi3WB8nLmZ0P7wePZsBr6yJKs0oICIKvwNWm68gb4Tr+MPs+Ok3tPYFY8zK9TiwiEBZfiQv5lMkJGeOoPX6bWsN5yu41gmR5VwgsVU6awdGtcwRnyr/cZHN5hE4tGD7/wBm9UqLQGpK4ebKvrkZpo8zxk+hR8PFuuc6CsYjMTLxm5u8jGqlKrsr7LVfXuCQ6i9y+C/x+3ixCW14mcNrEBi2uR1OpIIojZenO0Cc5EvWCkjDLp3GeNEsj7OaL//E5cf7+W9oX1QvlKTW/onr19ws3oSxOTF7s8lQJUztdvPDRfNlD2fZSsn2AnvVnyUtkUoFKaGIBi8frZU7P2/Dp4cEpn5alJVoaUFY6DtNDt2lu/9Niwf7ttOYGLiN6CuU/H7jw08WCxQoDmpLs6XyWfPYdTjdlm5sRP5KGctagKSXbahVF40bMHRfxYWyOnqNWih2ooDBp8kUrQwNAPRv1tIjNqtVgtkrIUlnq8ODakuwX5feq77LnCo9/58ebyPM74irlDeqbvZf1Aw6oA8b9df+68FQAFnsMPv654yu9XVubBj5/25UxrMuE3Tow1LJ31yVfurRhZvemzKUNLRtf6gXoe7vJ22892X/VZGL4wb+Dl7sun4i1Xv/zG/fA2MifZ99n6SjbG66nBq5HjSUUHKtVGHIauG6nULhoPTQ6ylyS9GpodhVu9VpKK8GeZbO3C3YZt9/y1ASk5FOvF2617b7p4aHmHb2B75Fqqy6QdYfWrlyWfyA0tbzfCt5To33GGkNs8uHLOsLLdrcU22PDZ3c1hQd3/2bLhmBHwpTedBY0fiuy8sToKJNfPEDtx6+o/SCQLGVPO/JyRWdnIR7X81sKGI/nikP//MNSeANmtpkswxwhDHeOFxPmE5xLZhjYDJIoBUz9n8Wwv61+KKtNZ5vs7sawIdy3MaPYWEo97K+PDe3MHgH4FUvlGdCJgM834sLYmMGMOgtxC3tzPmcIOVS6UMHXtneioPrqd+nsw5WPj09+69nPNVx29bxkw9U/vIFJNpxIhGsTbAE7uSkjj+c7Ge5G1p3YDYgViSB5KAdeIhHM1pkRxOk0coNOKbORtCQqcii1IJbPDU3Npc0CbsJVyYbDDL+KoRpgRMAS5fq8zcsjknj7ytTpq5p3DYQCvduO3tSV2+QlVr4OGRYPGoJZ5/UHDz0EAJ7yGVotWVylwW7obKmb7qqR1u/dOG4bDi3b09Jxy4l9o3G/i4h/vHLVT378RqQjbvjRj24RaoRibyJr73PZHYOlPea/V8onTcDqW39z3IPYsXR/XC7S8JlUKP3TwhySu4JTuOM0kdtFtti21Js8w1xaaeSG7d2a/C33PjIId3m86anz7+6n/lQg5x4DTdcvtdsfL/ludZYp3L89X9zZ7e698vGJbz13/Kc3de3drfKqz96/dIppyTeZvef00xz3NUgLlI8347SZjdxYwSng0sT0VfKhMQ/5Dpg+jup9h2fCMX/viflfcvq9PTtaT1+15maHIWWp3v3pm+39r21r3N4feqgaAjOrqr9C+4pnr7/UN7yi3xBQVEFg9eDA2tCy3VUg+EXV7+fN2Awj9TCyiRrD5nAkpjPowtSr1ufGvbz6WgEuQul7jo7gMhxcFNzjNEWNkpm+SqeFKtEBN7xEuHMlXzEYnAIaptIFLl2lff5lj9BWHxOimo13b0jYGldcetPQ1Omh36h+i6oUfGu2Bk653OT1RTggtKu599Sm7KHDjWuAr4g+cDIiM2ulKBEd2pmPrlnRX++wk78pcgujKsrhlmAE4XR9XgsewxNT1yxbu08O12kmi9j36FhIJ6xi8qt1Ho/UYcXtklRGJRXWJJNIaxRwOHQKMRz/EBIZ5uKlFYeZGgBuWb0xG+yGCrtc3ELbUHAQ7Zy5qNTMixJR+ACvtKSmRoeCgZ46+7PP/qfe7/Xpwh9qP8Q0YltdmE96BaFaj1lxSnv6PZHQYpV4DduyGxOb14xYZHKVLahLblvTR10qf8yPJnVE84r0r/7we7ZIKXloQNClVRplPIJABfbW3ABm9yYERjPGcs8oi7Vb714VXxWH3FrNu2/tR1CERfksE9SeF5FR2FlfE/KGOgu5HqHdIhGGqNcwtG94o8NFHCzc9nicTv3DrYdlXXPdlG5s3manlCHAhI+gDCAtaHUMSaMtIUbJFMQxkACfZ6BQvO77l0cu6dg0HwX75V5JcryRsLHUOi27Te9LWfCQVVa3+li7xCsdpbH0ncwKRxko7C6IjuKZA10iOXnrPGiA21GO2p2ym9gcdsaZdCq17ripfVOLnYWCUAlbM/dLuDXTJxj4UPjZRBZZJyn89CHrkPq8ORSvrZWZjTgu6W8pDLqdSpmwt68PmV4MISabmJurhZtDEcOPglUjaEmxVWolqsFVKiWsQhd6vApdy3+wNT4W6awAK0wBSzkit8nTEwWniaXUqthNGncCTzVACcptslvKiCMmo5F1U8MXhdyunRYT+Y85wDk7CiDEYut8GbuWxWElrFGbvK2+YW3Ry0JRpAJEicGd2XLnPCTC2qvzCMK5nj2B9COTMKtvnyxmMhMtBbyZt3IiIGFrND48gNKmxjnIiFV9HBnuMUqKKk6pYISWEuTjZ4p1FqolP1gEUowmrYKtOxCBGPi7Xd0ZkwDqP+Ok1xtoHvROjmkoUfQv31OtrdouvfsLT3YTffMhOtI4WqNVgc83X3t052AEgvAr2KuXtEdGAyyVRs2eCNuDnUlzV0+ma3NyxN7eKgTXV2uyvqs29dUYyL/Mx2qIZ481er1T5J+lrtzkFSMUIGdOMn0gJ8ki++usbdTdvQNJ5A0DvXi/xLVjtE24KRpPpykRRWMKnsEQ49K+07nyaOgPc5WkVCJZHnMoAaUCiTkxcks1T1WoI6rAi0HPplr95UAIYy/AJAYIueR6ZW9CBAAKxKmII+zOLwuMrtJeI5GNTX+pBDowUgXd9OmzZxpEWmHtfPCmmyYyevB0y03XH61RiyrY3PKcayQO/lwITzJSDoUIv6eYsXf2JPtIR3zAVuwXoTvLMIxXAbltvEYFXpsH5Je49njLDs+qBw5G11RwSp6gZD098xj7G3TeagJpytua42ks4PcbrRaLUaNWiyh7XixgAZmLsg/640F6JNKH4XIpAYRsbG5qAqwOFgPGLrAAOgIxF39wlcIPJYpFwPDlMmYWY4CBpUwqdIQkLWkD7k4MtA9+z/+gxqNKr+jrIGzxgydv7RGohZ8PXWWss703oTDqLRotuOPFVauuLDz13R+uOvNGJnOs8cEXfwwEjF0VgHZVy9lbTib7ne3bLT9icwBPIZO/EXsExRTeXFBW3NRkBeAR17UsIS8OOCKBETTrT52651d/3vuVw4VLdu/Z98e/7H320jy7vcqyyh//4emfPdd4aLqOxq6Guo8/xJ5EokgrzLOnQ0iAG2u2GgBLqzVahTIxLpUwkwgypYIzmJuBocM5wyJeqhPOwTiNcp5JSlldKZqAmxFjydBKYh+Srx3XHmeJBAJj1CUkY0KlPeGxyVnvad8bzk4PFon4aN6ptx175KWp3bW2vJV84qCkrT+1Y92QSY/H2/31G7EnP35lQOyOy6RaKZdyuW1NGfEA8Cfb/Qp3x8ZC58iel67tzkusipkweCLmqu8IT94wPdKaGkiZ4gyOOG9TOBpCtkEcIUND/V2dnU0hD9HaT6FokAP6U+n08Oq42MkfjkM6ZlhyD++OMFN8J2OKUxgkQS34iVjhssswY5KmjlSp3RAswNySoAL/vFpuV34SZrbOoY5Af6hvrPU0JISJtoAqWGg3zjQ68ngVClV+/SPgsaVANvOLkxiP9UlYQksw5KG/NxQHxzxeRyvQeJK20PTyXtNMiM2uIBNjfZF79CLAQ5EgWc/6GXYr5dX2UzrTqA2ABpYVyWZrYnhCYrXZmim5ybmdKJsmiKKv7zgdW6SkTQcTlUx/fNmxhaLOASa4WCVdJn5CT0GBipEPaIVYKoCGf+9K8ELLzleHEl0xXWzsUOe+qfZxreXuLz+xQITkB5s0TRkBaRNMGZRmo0FqIW9Ha9RE1HTg+PGmiHt8+TJzL7kZvP7Ph+4NFyeCnQ/cfX3NspauHbaZ67+8WFDkb8mbu3R+G0FwBVy1tzm1k7yWddJa49b8+Mdf6+zJrNyfvY+Jw36N8gu+TNfzmPMSo8LkN/ldOtzAc/Hovh+GKz9OAVBJk+JV3H6lGaNu13J8n8bl11AOy7jrjucmV96zp7Fhz0MbHzHXNPSmBOSt5M+Vq+/aWmupG06uu3NzVoA9JzFJVp6aioSH9rX2HFtX1JAHW4biWg6BHshz27Yc7whRtn523RUt9DOuo5zYaUqHhErPGDKF4DMKXDzugmdMJhY/I1b9jBwVdx2Kqsf3HK2rPbA6XzexK3WzFHf4TAKS/A9JfmtvUO3NegvrOqMiFEXvYvPYHavr9YroUFPDipaQlPwA95lVHCe4Nwb87Stq8KRXb4q1+dhcNvWcVnIP62X2BiSFePPKUDgcM+t1Oo0ZS/ljIiDgQXKDePxtOA4jxownjMM4ImTupixCSPJf4jeyzzHuwqNtg+FD6rtgvjbOWka+mLhqdDOezeetMzdQl+3Qsm57w1Ds+nGHvntySzq/fSBiMV/25T9eDT6wZgzPmzrqtw9s0npWvrLRPTi9vZH4HVh9ZP+xxHDWcVyWX9tKRJZty44V2x/7zi/29311e9uK317RnGF6579C7sEew/6INCBEXt5g0Os1Fm4onI55/bVctgChFxN7/VyMXg/MocNl0FmKksA51dTBUlBeCDwpXAcs6Iia6rIN5pkzvNS+vVsCzT1uvs5f50xOBk3a2s7JhtqRtCl++c8fAuBphU12pzJodSZ9NqnttitCR0bJPcTA1M5mi3f52JAztWakHbelvVqvS2ct1Ni9jb3uzOHbntvJSuwp1Dec6ueqDSYJ+j8T393E4J4z+w77NXY3EkEceaURsAxadoTvdoqkOKEToygPyZUKxHNQGbCVmAMw9hGTV8DooQDxJWpUQMr9/6bBxjQba2p3ClCtMJAhtAKhwASmp8mgA5UvVd1mAdeTN6EaNOGvlQbrCQLw5Lhau478AyqY6SbvRH+8VHUbvUe7Z/uwk6y7kQziyavCMS6L5Y9EBH4htYVGwGYDLjPzhnFRwnRmQEmYAc2jCrQlJkaGBrOqD4DOm3Ad1JUDqU/pi4cbADaDUwR2TpNZroibK4oKXYJMOCTRWhRqF64Qm/y4Y3evYNs6gsXnkF+ZBveIHWpDRh/COrO5oz2ofWZ99guHW4bkyzfIxuv0DrtPZtZIlNaA3pZr6gqmblwh3LNx8uEiqUPXXfJAMM6n9+lfZCv3esqHHUKieUNnZ698UOZaxjYN8XsbpbGwXsA14RG+Aa0q5z8HU9gKWNPBVlbya4yNmkyUy1rhZqGU/q7ePc7SBUYAqPdirMIwnFsXb/JruXBwnZhoScPJdfHmgI4HRBqbGnzR6dNwIrU8cJPAGAyETbbVM62Z0fb6dGZ+xdFA8JVVMyMW1iZrXF5bjxKEODjSCWfbCeRco9+shLkzjiEZ4V76E/LnX0GvS7VFrHKTnwNnYem8FuL2j386cngkiQvmqo/a20ESe+DjP8I5eGQru5PyX3uoM6tsbWur6wa1rPoeeTu3XhgPEsygAUpYlIzidBSz1AZCsxWUiVBp8WDVzhbT0cZKYcDhQkuAgDPiIJKw5S2NByYzKE8uNalDTl9aaovZA6smh8yZ3RuGTJ0xS1hhJhRyjZAn5otrGjsKNeIcuTqACdQ2ymuBI+TqFRgbBXdiJ2YUXfffvM/Kl0mlArlLbfE3xB3NnSPJ5uMH1jkKV+5YJguGLSoClwuMKrkn21XMytF7Z7puAtJfndHBCXMPkw8VBuToQxA7RrKVNcTeSMkiltfLFXbU5ugBPQpbT21tj03B0rZGMK1IyhTH0JNh6HiXHM7lhP77J3RvVcJ+VSxT84tp4qwhIVmXmWwmBm96tdzE1dA1YF9xdmsd08R1B/ml7Nqix9Uyvffq9kh7WCfHCbXRKVap+XFX/si63PJeLFPu5dr65WMdlV6umg23r6kZzTuc4Ky5bjgdXDWxLOtU2fxag9csM6nFWqlMzFMpo8uP9HYMMfoOygKwnqNkEc3roBgoacgVaUoOlDzSLG1ziBFFeE4UtCDo+M/FROGuiAK9uCgoQ5MFhORYfkU93nz42W11W4YpWRgbW9rsQ1dPRFy9ly4TgEPkj1s2tDhaDz48vVASuY3dPk2oPYaeI8gV8obe8VDx5j3ttCzqWl3C+MieRmd3S4LvBFc6GwbCLZdP1y4Whbt1utaWDZsqsdCfUzoli3TCGuac1Qu83k5oGfI6jVmtChXhAtjp/VYMjiAtjcqjKb7jlWbWUn1HnL7HIH8SYxBybPMjhZTfnaqIyw8Aon2GLbbXhYSogu/J+MxiloD9G9XvKTvjrUN1NSM5R3r5zswu8p1rhVaBNRsXzPyJH6x1qvkmx0dcx+njz++M6etXdbzMGivqeXqnVuj18lVWLVcjLUpscrks3TOdajm6qVNqce8xycw6KdPiKvYexDKGGWN86sRweqzBWo6Tsk8hNUgRiecNMbezpoZN2SxRQEe7kmmlRNgSRdg0mV0pkACjC5WozIIY6bzoFmCSokwoAfJU2sDiGOnR1OSCEGnH/EAA2Puo5jFzXuC3gnpzN4hoyPPk+4vjpOjnKVdfWxUmJcl5vj6bN7BRE2Ox3LXkPwcupBbHSSt4qEPaIQNnm0YjqSdQt68uEcXjPKGEiYrHcjMxBhFM/sddCgLPx8M8JMDMZTUYcmAOCkLtE/+gsFmNBYFFtQAFivdUf+DOA4JM/rc5GDxaxLpqmkVzQJAv76wGQbZokVWhQBf+QQUBSBUG6pA+WKNbn61RoHVqtaC2RtgZdQe4DqfTBcQCXFTy0KENQWFBUfbUqRt2cWDcgMIoW3nrF0bSU4txcGypuHhx51CtWyNES7v/80VYCbcuRsJ1C+PjAAEngOv8iT6vGKMRMKNZgJWH/rEID2C2mWxnO9mHkSDizCsUQIQbcJOED5WCPxCgG6+Ygic6Wh6J8tFSTVipjmfuKNC9zSVVyHUT6BXkl9HRhD+UlgnA/YJwc23SeuEvIxqBIewSknlhMOM2SsEGk1KjMQQo45h9+OPLMW/rmNLgFmIEwbNGCr6P3yXf6LLIdVKe0ylxFWpY769ZycdVMscOxmannh37AvYI5StRz64EYvo0w0prTiAYZCLW1c8OmBokBsOLH1459/Dg4zfAfq2Bp3KaBMAvsIVcNtXMbOf8h3/HqNYyz449MuNHNfaIRCjh01ar2Y/PeMn/qX52TDE5JcA1lWf/5ez7mJ7yn+qgvxERR5G6KPXK2FxafgZjaCjmJpXAK5qJedDHjWZRYs2f3F66pGoYn91OmXc1Ny2vHa3Dre17BjdutNSP7DjeE6ccIYnOqnBHQrlkaCBLaFITraOXD7hbmzb0s+5dvZao7/Vl1i7vsfvv3ZU9tGt1O2W3+gwKi1Zs89iSU1f2ZDcP1opMyqaxTXW9PTtmZ2dPks3oa9jLSi7/P2efYnqQsVIP8uzTsx+w9tG52DrEkBcRZh0/ycUQmR9+B1SzcJEw5QI9KVCyx2BAm13hjGMxPfPxcjgbpgRs5K8UgIh6HzoxNt1zyam8f0gZrO1cdah3xaqg3WiU8KS4iWhrrDeCqNfbnHDpRRa3yWfTCbCR/GM33LF5bOzyARf5o5ZrL982EGrKxP06wkfo3MuOTaC4OZZvacH9Ia03Y6f1RppsW7AGaZIL/u/XcF5FrWF6iTU8dvE1zAThGvrD89aAfXvBGmCf+/vYhxTWMog2L5Cq1exohM+2zXGdUI9fxRkaj6W4lWhQ2exjQYUPp6OwsUk8lnfU7xitwWvafCqFWutWd+/p8diyI1sOt/YdXOaPjh0++9RkzZGe9V3jn792e4+P1ZMcrrWM3/797fXjDRYsx2Fnpg4Vmk4e3TUYLWy7sWfday88dsNOQmXiWjW+6OnHv/nyt+l+5zfJZuwEja2/z97FYMvGYAsgG9D70RfZtyAJOLVJazaLkYTYAyq8KOUYTs28hSWrVjZX9r2j50TBXEgRPJVFp0rHCZ7SqufLeGKZS23LeHWpsR0Zf1NIT7Stv+q+Feh30GKTuW/N/hZjlNDCm0nrs6tQNMZmK4m0M7tvPG1JdQUTl166czQBOZbIPayf0TWmwzAX1JVJcpe5fUKBUCXhaiwC/VxZaTgH4yUwJgyTtDAqzBBHLAwkwAAKg61cZX5RKT6qLJ1+6j7CqoNzqSRrkHxEpFJuLoUWHEmfvRRaWE6HJc40RmQCz6Fz467mhGXSs/vo1XXJHtcqrpDH8pqEboNRZY+aLr/mmkJo/efuZp/6eHlAqeLT4YbT/Vy1HpfS4QY6SBFxGfO2q1582tG4ovaWx9qvWF0XiIMJA2HSiAwGjEXM7LYmXKo33nixs/ed39L4HCL3oO9SMopA1iOlSiBkRBOORKpFcy72euyzSCUFqqq5yMc+ddVAWi7r+tRVYY/NlXfR/ucezh2U/7kFSeeNI0WlIx6d6O/vaGtv7+Bu3sLloRuyfoFSIKZjYXBzYT1aOWEVU8A7CeEsuQRlZXIpY2o5lAuaYLiOUiKAuq0waG6VkoQ0DkrDYUtS4iiWXrmcv1oqB5hO4ly+cjnh6XDc9rhEopFpQsm8O9JuENdGbvkR12OR1PLB2BXJkZ6iJ1EXb9S25Q7s3ZkM1Sn2lyUL9i4tLbA53cBRKgzG9l2nW7u+vQ9dEW2UGw2qUEcif6DO9OSt6FsKgcYhInJkw6oTU3mdlRJOP7nv+cubcoW6PDle3g0oa3iOfk73MEby2mZzINre3tRYKDRxFUq+QMypUZsFulLMEQKlJOYPFZSMiU9FzDzpSkFF2hwpoMSrKPOxorOfCqb9QqFB6Rpfszmp9Uhjt35FLnUYOGqpiwOWX/XC6lUr43n8/U8BGbjXVatW6XN77pv2T8QfRHelW4QaG4pynFkyA7Sjo43J2nXMrAgEwbaz1iBJWOWCxZ3JpChgN+owkdOpNVssWrVGo+WKBDC8x4CO+gGH7FEKkhnERPPi0s148+AEUiVZzQ2LgfMq/fAtsLJ20OJZ6dP5bCpgvf2rVo9Jk+KCsRuyx3JaA/dmgUgVcdhcYr3boLVjqEzAsu2ZBD29ZzpDO5qIyeEc+zC6dVtAo+MTadKw8eFsz50D6cCl/UY3YahL2M0WlXjo/OVMr8/XyT1sBHsT6UWmkMa8uG9Zr5dwu2NTKxqdTc9jP8jLamLOBLP/arM5wQAgXEKADBp+dP1avMTjYMYuBgLap4MFPnM5uCqLEObaWbTh5dbEKpERSr9gPI5QqpJPXQwRu/Vui5b/vFajVnRz2RqHX80nA8JgNmCR3CMUJtsE4HZTW0crZTmM7cz8hS3i1uxb3ajx1BNGj/wFkULEXholsNgUbMMw8l9auwS3yVhOpyrQHEEJR1LtsTk4Cmu8GM+OFwISG2qsX9VGNAT0kGwNGZx9nx1lN1P2cgPMT5pxvU0oE6Q5wC1VgLAXzpDklEKoJZqfcvXsfNsGNrhejNJnrvYFmjmqHuAPuR8+WTJy3rvtA/LNi5D5gLu82eUZY8nMgdQ+j950lrJzDve7LpzHYhfj8SH/mp/cHCgbOyjkRMHOsDdR/kwOMeUlPkwbYiWRoM0iSIppiweyFtGRYQrmDKHYfLuaGblArwGWvZVSjCUT4qH1P1hnyoTx6NDuQqI9qDLEOyMthdGbvrmeHLWAZ5sOTWX83s3/MQleNMfsSqfXmAqaFCYnMG/6zxst7d3L/PXbhmLWaJ3JNzK5OTf9QM/mZ462b01NH+tsPJY/9d+T6HXOZYP9tmBaHy1GzPW1iRLP9jvsFymfXY/EEXVe4I5L+DqdIU4XMsEi+ErV0lx9qoJanY1YkP8s0T2E0Zc2PnZpYy5fqUMdvPn7+8hL0S8vrEH0eGERYlfLwYdXb/3RJeVq05MA/OoLNcLQ1ueqi003PTvRdOlECj5virI3n2OfRKyUxanJC2wmLTck5MMJH7l4jjFuQGouylZOOppRbQjDliwEyOP9R8Yiqx746a7GHYOR4MDullNbdV7CoWLpw+1i3/CyTqvLaQg1OIJjy4rmFkOwnr3Z0vHkd97YdMO/v7opMry/rXDTtQf9ozwFru65+eSVpMfXs7N14P7+SDFuCA8f7Hz6aKA1ZqD8shBZZDWxN9J5LVVNJGBzOq242WzFJEJcLElBnsFz5fAQLJBl6uNLT1xi+UpBGyRRMkLcRJxbOTyQU5qJBNjQLPmrjESitntVUeHMG8LIsoTNAU6gEZMqYABgKtS4/sViKq3zxAwBb0ArCWbyNvJdQHw3XKdS4Uo+QUStB9gTbC7LoOPz3Ad/t2tH0mWIODUutz6Yc12wMH7mF8ki1kDdm2E4I0UWtptUKqlYIpFyUUkY0DNOSks5dw7elTYH5gCVzNzc3Ve+A+YsECmIg69fOHA7SFolaq2AuQSevn4gZnMJdR6T1sYCYonCatTxveNRX51SNkNJ1rEtIFYI2LTuB4F9zW5CV5dwmi1ilcKIi2KHewq3taRozCtmSdY6mr8qBKv7CY2VevmNwI76RfQexMtNnjBmy6ZpuMus3cwg+BT8lbDBIeWOFEi4OczAR8oWXicgv9WfuuJrX33zyr5BVeJzt7wUvRHoyMsGlBtSnl6wYvjre3c9dHrDBLuLeCdj1g18+8x/PPHFxpYjte1f2rtV2xBrXP0tlupe8sJzVx8y3nz6mz/43CnmvnoJQVgadg/9zHheTGhsGpvfBOw8PwyqVR6ZemJHiigloub4xqkX/JVto4dHc4FKmyxVg3GyApCfe+Cau898O3oj+T44NqBcn/b0kg+UH3jx427TMI+rvI/EOuDjnvoW9biUb7WLnMC+iz2m5ArQst8uKvtW1DrYcUr2UUSfF2lVuIYXibhRHEErXTdQ45QSg0wMpRZoS5dmstIaWDGnQCv2Ybkb5KNKa83Mm7xw3m8WKz0flPpA1vQ3mek+EErwpU6QC68u6KrB/OME7AMRmQK2ch9Iy+z76AjlP9igfysScmTAarPRY1LC55gbTFvyCSB03ckKPRMojYJIqVvA8OKeD/JvjGegYz20uNnjwvAe2ZwvMBsli+yt7M1IF+LIK8z6TBZL4mnUQ+BuCQvh85Hc26/ToagcY4vA9HapSz2lrMrZgyqyQHp4HP3gMA+LVSX7odBZTwRbrQFzc1efr71feUZo0Eol9rQvvm7H0R7yCWM+zmiV4IBWaJSCg7pEbUQItvXX77vsmp6m5UmtSKUXnxBvNvsCHQm8oT2aRzme9esncFdj2Ii37V/+8bpJqyVIEIRZ2pRk+wZDPpeLfK9xa0/A2z6dDq1aPR0kHUEb5JR/lNIxX6R0TB3izitDEo1aBth6YW1dHUJE2WwmEMdUjioyb9PNkmDOqMYq9SNzlsQ8Z6eqS5Iyx8HLZTv6gFrGF9rdXpWl58YMEbDvqTa9n7oVJCq2N3ZiznAmx4tSiZLSqkblzj1BV2w3uKna3J55kOXJNJfsbaTqPohD/RkP+Sx2u9loMpkxER8XVmLFlatA+7+9CH77v7wCPqP6n6f7/VCDShCrQaEQC0UiMReRIPPVvvIzKn1u62fW959R28Pzu4+ybzZS+oY+vxKJEJitqFDFp+NTMYaxwMbMp2SCOPGqLhzKWGMPznz7yDdyffVbb5+49hcrwqn9J+9ZefDczf1dx7++g/yemqVlY/Gf3/yNb626Z2f20NHRI4Oe3lOv7Nv//uuPpDrg5zdQ9spubBf1+fq8UC6TwQfgCFXCygPE5z9BGaulR6AcBGySvDO9xj1gTvfF3J09y8L4hp/ua9vR7U1MXNbxPyr0ZSxg31q88/b4QMai8DXHDJft9XVtbe6669TBQCu9V3vIIrhu9mqEg3Tlw+sw0IINYagGc2FJDLsEBS+g4CR6B/oYiqFsDkA4cFIcBlApx8JBOUh4xdtvvwzCb5+Tvf32Obkiw0wThfTgwOFmO6ib+jr1o+S3jSB1K1n8/vcBw2+EPIV8BdWXZiZ5vko9xZ5nOBzRi2APokCk2I2IGsGwG5/mcyERNEN1/eHFxx2genqUi99fd2+d11tf5/NnMIIe4lJbO/N9b12d11dXy3zufvArzIztpjnnTXkRxuXyARtdgbBWcGjqeRB+WZEJv8yQhsPh65h5Zgx9GP7AbAPkhgFqz+4HN6BaSt+KkHAev5daCnojAqaQHcgR6p+9hw/4fPY9HMDhCKHRD8IrzsWpH5RAaKZuToWrG9UKZFEycIVY7ZjqYTs1uPvITCv6QuuafdRn/BX9Sukz4nnbws+4jQ+kfAs/zMeoj6p8DvyYi3wO1vR4oI6vKH0O/3PkFnCG/hxAXWI0T3EG9mIBj8cUEfHjuCCKWky4mcfomBJD8bklGYrnETtQF7DtsxERf2TmWxoSwpm/SoIph5Kn8xy48Iv9n0o3fOHcukA1pTBxFbgH3DKfVBhF9pGD2DXUnVyPdCLRvNbKYzvyLNAQC7a21qmUEp20rr6+3ORcJpL9NbVGWAkK7wfq6uOWKMWW6NmcH8XVzvVvYnM8H/BvYsEXW28s2FqOt3+0+Hr/s47Q+pYVvETTRFLmC3il9cx1v1rhM3HY2YZkoZN9amaDqd23153WX/jGEg2fYRQo/U2RGHWsYRXTG6Xw4MwejKVyyeuaUgV/gLEPXiW3cXTUHucQX16TcQFMYjRGQ3iER/BNWaEER6CJCHc5DCmCYmEFQ+BRugqZftuq3dbS5MMh1O0ACzYfhDB3Cu0ED/xeIkm0cURcIfiSSOiIu6gdt83wHr+cUEqMPqOAbPibkY+nwwJymLpYnGo+7gRilSvaFBGyuz7+BWaIdhkJH2B2Pbz3wjGXbB0gOzYUzNmkX8S65MKzU3GVSSWiYSBXiwOHsSfNHr0QJRAmXredtgkmYNQbsHsFlFWQrhV6PeMTE0jrfLMAkuwy/e0XswxKpNLMSDMYiEmW6VwhMjhLmA0LonhLmQ1mC0ev9KU5HI6zvtev2I5R/wnVSleCXxddaE9Uh/IuYk74CaEXz7VJgEJvEria0j6Ro3aCI5OLMZFMppJaI0rvYnujOrxH4+R/SrNDGii5qal3JUG5T26iXnpOGklgejt9LZY5iZmeNfqGpCeJlG9qG9dW9qGrrkumn5jNlHtRoqOHighvOL7uyZv2+CRaPqhVk6/xeIvuUR7vfvW9hrH9Nz781VWrDiV1YoXapKFHjFx2orD/oTW2gq0YGAnMv149PZ7iyIM3XDIcCaswsVFHre131D27gcJEDjL3UBZIbVwgjpgiplqPgluLCeeYe+LlW5eoJDgqvcNLFd6Uljx3PWPa0v2L79ZeSuw6df9wciBplJncOotXqtUJav2R1SsHbUIlj3KzyA9UlXv7l8zFvGykvff05pzOn7EZYh6dx6y0UE6a0GhyNK/Oqb2q9p6u8lVOYT1NttLrWoYE8hocQzDrsuSyZE8hwO2xymRWoZ5DF17BqGtpgfTphjxXWFUHWZm2uCqvc/GyK271YnlSXu/yPxojTrXSHjY1iuViT+MqV2333SNQBsH+HVfd2rOkAOYMll8K5HzyLfJLcrPfYK31G7IKu1nHs119/MeFBiiR4m3XH5yoWVogc3YNUuGT/wKl+8dgtQ3g9PJ8vnhSl9EqMsK4VdoS5XBHx8YqDBd0TI6SCnXl0xqAX80WX+0dsLhLCEuZWug1LEFAj45V0ccf0MqFIqfbLbcAtkCJqxcI7oq2eHraRIQduy/CRc8+VUUmT67o4UgUendEq2TJXa1behZJEIi/nakJE74D4IaluemZ3nQJ5XNnqfuhAxlF1iCpvBF2MIrGsqO20RD1WlXs1uNa3ppVCI6W+xfPVfWtZkrVa3PTYmEws0SYVjYLLtKFVwfKtT0+gJmrynZSVX2MX5KAd9ecXV/jGTkxdXBPIvHAbt/hUVIKOVWUPK33wIrk8oKzqo+xLp9ceXn7ljVSmcgcd/NkaHLQ0nXDtiZn9/5lPbqVm+5cGz10DZFiu4lI34Z07ebxdm3o7Pi68Yn1Wh6fMSycJ8HdSmfNXEtjT0thQ7sL9CfaNQqzWvhxjMuNLj/a3zDd5GiPDu0prN8touMwL5OPsL5P1/p0wtsnX3A5hTl3vVqg4yqUShVIRlOIlJ6rzdT50CR0TKVX2aYvp0NqYDpkjiDMrYRscxUfAAMwC6ApBypdIDB5zah37O43D085Qi6tFyz/XGpnXXFHlzuybNdVN3Xceu9Tax7c12gv7u7TpWtTWpk63zWA6pJrY6+t6fKvGB90tK4mH4mNHWjb9sFb38iD4gGVxcB1pWd+KZN7uzYXuu44dXAisROdzD729W8O1K5u9/IkKhGhsBtkrCvkspmWlLl5c/fZu8c3wnNIniNb2WMUptLQd0VtznQ4HZamAngIlRp5UpoG/sOKwoVhNMhbufSoC0e5IRo6O8zcA4cNozwU8sJLzrFdp8cX86d/8A/NP1bhInt9WMQyrXEJr3CeJv9xN/pBcWbDwS9sqZpXoZaLSvMqfEXQtzZJG5vko3nXZXbBzHvUOu6k9Mkr1H4O0etw+4YG/cF+TldjBphVAmZABfV//O3Y2zFmHQ4MrWJqKPmypaWUWIWoC4WJVpVvlXIBcEmH0MwVXDSluLVQ7Ait3rA5qYsQOlg8YyREYpHD3pTL6Dguy9FHJV8wPSHxpwijxBQIb9i6tYbIBnUhp8XNE/CMquLOkLH9ZsVNJvSlAvlv8td3r75+uV+id+mo5YvtGgEcXqE2Nqwpqk/uA/8sbC2wRWq5dfnUyVGfxh7QOCJOPVejVmByyZZVtR8UtkLbeg1lIzxD97G0IP68ymiibOlAJO7zurBwQCIWCuR8pMT5W+IzD5+jC6BKbOQMw2/FhIY9jhXm8jiAM9XLHbsaONGNznywrufKJQKV3hDkkr9qVfc+PrHukUsKxYOfWwYi3Snzmi++f2zNw/m9wQvXrvtqH9C5jq/qvHlP+7ED6l1PXZL1d64Gq/XJRESpx2WOHe1Od3joko6Bm3Z08DGJJ9OT6Ln90s5YePrfXxrtxH7c3l+/8bq+qeUdDZtOL2telcXhmoWz72K/xK5FgnQdq0osyTU2hmI1ZlzHjYYCfh+CCZdcM7HUOqHLEMeqpOGOVXV30+Gb8m/RQnJvtuPAWKxmeHsG2NJeTfdld/c52wtJ+UrvnTy5TKA2GgNs8j/8P2k7mvyiaWVLdHmLV2ZLONkqQWy6O6zyNeoNRmN6MB0c7Yiw2FwdEXdmt/QGhRqLsmfmA0M6FVMZzFLnjmQsjI601bqbxuP6kEOdcTWNJ0wJrw4p7/k36ZlyOTjPQSD0+nwJmxpLIPxKHQ9cL3uJxULdBRbsJ1ONFELRwKJ93PPClW35fQ/94C+AP38PM9PP3HH5WNTTt9+yxP41HXxiy453f/zc8R5214IN7Dv5/A9/uaH36qkkUt7LZ6m9tCJNcC1WpGC3pwMaYVrAnbeWBUuoBFy0jgWLmNs3kCtvUefh5bFA7/arb+8v795pej904ZZAw5bxjrhRFWhLVDYLfL+yMc6ObR3D953ePxyp7JqtvBc1y/cduyYbGmp0l7eJsmOoveE0Unp2BRLKa4ymhmy2fWQwEMaHgmhnu0Q0/zyWHflPPZC56mpFxqIp1StW1TMpF3wPd/45VfU+Pl7ZX09H2s4zSmRiewPl4IuEyUGDyCLX8SO9axKVLV73fN+F+d+CKy96dkXuZItXb56MdxvUlCqmPEHcq+zPj9lMsRafsrL9w53YoQXfQtuJEAevYzuRLKyBTKX5IhGi1/g8bldQaEA41AVdElpFXHNptuqaLuW8ozxfjgDKEdyU4PJFeMSpqRzJYOvR5Jtnr+cqpMLy+ZUk98wd9OZmSQ2285uGhFbnNcsrRzEWQv9JInNHNq6vOtmmQsYef4Hyc/44+1s25KDpRAp5q82Jp2R2uzSdkUpQtFYsyVAvNb8VKWAGdTDGZ6oIyw6dIpOJUW4CTV2aydCJlpKn77BiHC7dnTBH217uz2JocJmq4xwo51PLXt5La138wOClXeQPXr1Oyjpm/PhWNLbq5tXGQDQXWq0e6jYJ0YTAnXSZxDyTck3rpuWDkRM/vGlM8Yzh1MipZyae+e6Ne4M6iUqpllA+31CnM7y81Ue+df5f4Mw4uWvsvgPtmFApAyva/SGX2w14CpNa0l0gHzW7NLyWSx+czI7HTCf/63tngiMRJVtiVEN7lz37GtnK8lM+UxPlJaxBtiK7kN6816dsZm3cnGBhNUkMRbZvW70qxdqepF4r1vKj/Gbq1bMiy+0xS+dcRbqLpeRSyc7FoeTo39BmgJTmr6ctNgtYmHBO0dc9zYqXA3NDEsCchUcHWFzKksNFJOHVmKxhmwFIOcyA5cfZ6oNo3dY7ph2NUTNH43e91L++Tt185PndW+5eF5UaCbXxcEgWXlZo34x/xXAEa9z/yAaiPh7UzvzU2+BVhwZ2t7ReNpmWedtSDX8Ya0+MNvu54H5AXhg8YgLkLtEweHvZchTDOjcU7Y37V9SzhQbcLBYo5DJ+UBmsabDXb+4Pu+q7XOpQwCNVtjn9Kl8wZpR0RBKTToWi9cp1Wa5UJ7vwZUU0VWfy5gJafSjvVhJ2XCRG/9I/nhzZltonIh84vJOF7qgrgsM6jgjaz2X+x35kEGnPe1gqtZeF+fzUlhQGwbKBABf1Uy+8q6MmjReTkFMUx0WWJThF6T2hd4TaDi3BZSvn8YpKF9A95gC1E59KLApSbvTUNHjNSB7+zhzfY87tOP5H/yKqR81/G/75jU+mF3U0jh5ZNXP1PdMYdtuDUyfInzJkjzqPRd+e/snAzYtYHrtGpobRaz6BYZSjCI90znwjc5aS5TdL3I/NSBHpzwcTkGUUj8WTLFMqbTK2AEN7a1uGm9YaZWljeo5ttKm5+WJsoyWIV5GOhrAFBJAEQ147jwCS8odTlHirGEeVUthoz/COTjc5UZbcMY/+ka8RA5XxDxorfx7/o85pJ/RvZe8KXmG6AlhKzI9PnZA8yREx7KMjLTHJPPJHS398eqpvbJNijvxR3XTZ+q6f3xWcCmK/LPM+Xji+P9Sgi9P+8Oyr1J0K46X1lL1TQPryQWNjwWyJcQzxhEGfd+tQkG2o4SRySb0ooU/oRTSrk4lfR3kfiKQUSs1VOH4otQq5SKvQqCRSi0OrlECklL4FbO68mGoOsFOEEsZVlQQGlGy08wMwVbdEeDX6P8Z//d1JfkzeXFgYW60l/9MIFM8zAdbtIHEf+O/ryZ+zu2Yeu+z1+ZHWL4xOjV54Aj1z9E8LA6yvT01NolcyQdYZ7hZwx4XXwUcbmNqD31A4e5fSpxmkFSnmPR6BQa+SOJw+ltgfEIsEraAlyBYFqFdehQvTmQySX5CaPbfgxMoWJmrVUDaLkrWUbJhgKzy6VQFX9lykipgLvu407lq5IG3bSl6jckhit3afMZ3prsRY0R0w+mrrHVkRBqPVAVfgnfKSX1+Qw/3H1e6h0INAWDOVALxKPPUXdKA1Nn6k9xCDqR9Rek1H+8M5pB3pzvuiLLTgbWvXsDxaHWV2NNTrWTp3Qed26wqYsC5jwW1oSiLEEXFJt9ExF7plUF4lKJrrkPKK7XRjmFYzl4fh5tBkuYKQcjmkQKOaa9YHdi5GhEoEYik2tuwX4rb2vVpcO82f+S+hP2lX8W32W39g+kGdrrNVBL42ds3qnPR642qQmL529Ep9IFlMCslmc2gVeIh/iLwvH+s5MlnLJ/PozVJyXX/Sp1NyYW+QVC2O7EO5rVPN5weC4SyB1xRD0Sk7W8TOH1xXlJC7ixNxFUawWTzy6Vsm18y8yfd1rm+4E8aiv0cJDeaP40htHvdYLV6fxYxjqJ9l9lEvl0Aj4/EAdV6Zxmsmm5yrRlGG7sDGUqWq5Hn5ZA43Ba9nBjpoKdyyGYyd4DVetnPKWV1CKlTrrZqW7v8wfqy06iTAevvIV01fa6ErT7H+NBnFtj6+LztXP8pV2owD+zunhomephDrMHDlprLv0yWnlEqVzL7DGqZss2Ekkzdq840ayoxsUheCjWrqlRQMD3bzkwGXrUSbXzbLZOfhr8zPkahWGZ+rUKONBEo/uF1zfeX0jsaZWYFz3gm8AKt6S+lylB12FhYa3NNaWNNklwX68mTeBNYrVplC6bUnl7WMNqadUq1WK3VtsKOor3tzY2I4a5eERzrA3Ubyxdp2r6R+531rrPG67jq3oc5mAf+PqNe17OoPBotTcWeuY2XzXVOXKVdH+pa3Hl6R0uN6jtyiJ7PmiLJ+bYfXnu5wO+vbVrbeNLWzbqy76O++cUczJtFrpX10LuLD2ffR96j9L0JZZeSKtDuVVKWUqCJFvQLcdqSJG3DazcJPkhWlTkNYRQLUlpclQK/foYxXddiyq51WyppH32sgMDzW6LbEHEoeXhv/yHi3wargBvt3NHWssClCGoL6Bmu6N+pu8Gsk5rCNfNvwIzOh4hJNE2k8Fg5o/DilPM41TWfNCqtPJ7dG2tLZca8tFQlo45PFoF0UAs3dmwq4zlNj1ocTOU/3eMqdDvt1kaGsUyqXhqGfkkYQzge0PRTIa4DD5QqJBV14ISssolGzMYTjkTnb59zrH84fJQtx4ZijHq5oiCT9Ks2QnXsLhqeYEZNqVXkERpz62zAiha6ns7hCo6ELpnH1saBbCrO4BsNamMTtNnoURuIAPUTWoFsHZ8j2GD1Kygr6K1sxOXaC8LoCA2tQtTA6biondo1yJZ9PEJDUn8nsulQKHnXhiBUm71FwDzkdb9fOvUVTqxuixrUj1xOuYI89Rxi8MN1LzyZ8B/sre7OCg4Xp++gfZJz9Lt03lYJRu6DXbcVq4loen6/S8iVs2oKHNEgVEiRmtGy547qSApEBp41uoUrFuQkb5QPJZbZYCiRZByJHH3/zqhd+GyOMyzbsyw7ffWwNzo/vjlz79h0DgA0wsFoSyeQyYXF2Y/Dv5D/In33rCXB07c1Arbniod9dW//Il1XdW1qtwRU3rDGLVa3Hv3MZWIXMzrC4XC4L/9p+8t8fkt8ne9LYc51MzUIRQVgvUBjoQsZhV3kmKRD31cS6Tdrh4YLbh3vQrkKJOZku9FqQz64wKC+RuF5ITl2V+Z7HqQzmp7ZZqTmK5TERZTis7IwwmWy/V5pZisC65YaCrfmq9rULWZcvPDiX8K4QWscBkHqakzCzzaU8ulcWkVub2mBaXEc+MJ+XGWiqU99g9jbqzo1RcnPASI9KZhIqUAeGC+h53THKxIA/Qfko4/TJqAPwdoDtLXPjdWFGAlDq9O6P/12amAvG+/eeHjURk5UZuuSDzDtgQ2+2gzCxHqvftRFsIM/SX308TH01O4u0k0+x0vT8zPN0/AHWXaSpZ+uh5w7WIxi/NRZuwqMtPLORw8dNXHS+S8Ok5Cl1RhvbahUHMkKUIjBzrCjljSsP/IUnukTeV+G1x3aTT4VamzoiQrTAb8kAIY4D5VUyOe2+oDpxMO2YNxmBxEquiwBXbSTNtOtC9vCdtfGIgTc1jnag3LahIENRL1cYIyGyH3w72aaa81w0IurwXjg3mS57LToJ5bWACfJMXdHEeC1SlUHBLraU6hUovG+iZEMgurxQocaVKOYUmJHytn24YNPm6GLKQ7NLd+C5uU0T6Q1whDHaIzTYEl6bROsj3+sfOLi8QUVtW3ee2ijsodGtKjihmKuyGYOnLzTghc3dzPkTz/6KNUXXAwdhH6ZdrnIE9Hxql7hMv/rbDFU5YDQu9RxQYWIl1gKskuniluPaMfQFm9k8LUQ1wg1eb/hRoV7ykPxJ3//n7T0AG6uu9PF335P0JD313p5679JTL5YsF9ly7/a4TC+eXpjeYBgmM/ReB0ILPZBACJAEQgJkNxuGFNI2u0DyCyTsJpNkd7PZ7DKW/69ItuwZAlvyRzMeW5aN7rnnnnvq963afWqgdSg0sDX/ovSRwGDBkQ5+m9W0E3dqNBQoid12/9w33B3m9NiJMV9PMb+m1Z7WBFsDXqpvtnqh2sV+g67hWYqSziScwaEU7NUoXbjaI1qiSkz/LBsFlCdIIzdRRzsIXAgQwSr1IsMT+VSwbhxIUetrkTDyX+A7mCUeChA5Z/W5cyyVwSwSGNxxJzb3W6xcAZjo1Spi9oiFalGZX81jREdLJQ63ndR55PKmIB98IPAkzALN5r/p7EkV2d0ONl9hipYj1YE5l7hjsCIVq8R88qzDPqcoH4YfndvmKRJOMZe8KViK8Egb/O/g7cltpHONUPbAINeMV68EyKqDVoMOIf3sQrXCeon2sztIP8tbVDqsuF0k6G5vH07ntCru6PBiFbOe3mOaipeXLxkctyUs61RP7EK5UrpYriS9ieQS5NXQ0opl4PS9j/dFeuyEVCywlRLY3I9F4axTxZNaZGBPvUqZGFwoUpqDGnNY9LF1yoGZkJDNej5dlihxBVY7Y0L1cJ71h3p5MoJymPJkqw3pAiAySlcoybtyPykfCft6GQf+O9oOTc+/j0bY+6AV9Cy4zejxGFvFbSIkbhwdoFEXowuCki3m+JNN7CS6kN+ijxtVBpcxtV2UvkdZde4fZtyCVcO5Bg+MHe61O/GpQ3c9//194pt+dv92p1At48vcLdHwuvXrI2LnzKkBW/PKHKILd0ZyG8c6siG5zmLpOrJC/JlvHEqHVxy/98X1ratLDm5k3ZZ9hsK2W0cOn9rw6uPXbUiDJP/oa/9xMjA9PeGJDOWtkckT/Z1DV5wC5Z2pmx9+emTwqmmCGL3syqtLM1/o7zw2k0WToPf0C7PrfnzuxWsG7B1bOsg/doiy1/MfsivIGVJOv6BtQMf8i5wr2X8LZaAyhXPn83o9/pwoK+aAgpOnUma0MpgyyHJqMIZg6uJRylidowGAiHrTeg0ClMJ6ShJJNUo0En/SUJWLQ4GUVwoWGe6BAM5jgY5MWHWNigxNkB/wSx3Yr48l2lcspQC97Pnc15LfihkVp0Qivq01yxq60O+8axvDGsoXU/3tqGuwu2ruurZDpBUif6MysRxHkm1LOED7ml8KvzY803W6BZyLVtRUXhV56sLKjjGGN9Sapvysd+ZfYBHIB1Ae6oHainYox4kIBXA2ltE0IWGzrYAIwuQD98VQq8XSimOohOmzoSA7z8kWSVpIZ11KRAtvUYk6+gpbEuWTny7geMaSixiUrlpDM4oAamRhITvQhLAw95EHXBqe3Bh0GEunSy4/qvJYR6/ZvylijIg3uY77x8xSPqY2eY2m0q0FR8g9C37v2fBC1YxolVJvoi1gz0T8yAfu/XM/OWW1cQzJqHrjfr9NFRm7btd1X9sdNqjXeQ913gPiu7QCKVcf8arW7wo5kldX7wT/cPV8NSrlydVCZzkd7O2bIM/cWfI+W0X6p05IDkESVOSCrqX8Vig8/yHyc/ZZ8nkH8zzcA0XJ50+Tr5ewN0tckA4i42AJR+RyU68fJ2Oi+6nXYweY1wMh/fqb53+B7qFfb4b+0PD6HPn7X6d/f6r2+n+DotRMV/Vf2K9wJiEj6R9riwITIZWIED9hxAFdEThP7tB5GgkTqZENkB4gzepCm0UxuDS25VvdG87OxilagUNAck93a/fBryayx5se+cbbm7vAy5eCmK/+y7/xRq54cJSmEDhwFftf/pV72WYKc37v80dK8L9wMpfkFGDu5Nw8B3mOtQ/CyTuZXIPFrtWoUK+di/KxxjUomNSajVkLi14I4loKFo88R4HFX3m0ramcW9vh8lY2Hrmms9LUlV3X4X7kErDwfZxfvo8SA1ubyzdctW8iyf7d7znRge3sRiR4GEDkntzE/gNUgvZQESxUbN5knU5w/R1yzfr1/haNRtgMo6nUgJ8qoVIH4i0iRJ4JyshSJNPpNDMly2F8CTl5+RCkkWiYw2iI5oOIq95xSLlB7IUWLbVqIb5txBhL1MAJENWYxaTA+P1/RrInf3xfZfTU+lZl5uTdX1jfvm8kFB/bmfP35+0z9765w9QzPO4TpHIxbnWFfWcdcg/+ffL4TQ9Pc7S+tKWrbeKaVVFLbiTmzQQypkBYZgyJkiFfZ9yoDJTZLlgi8ao3XPgJGNj6/i9/ujJ/6vrburtu2t3u7traWtg60aoWEe1j0d1fPFSkGvbYfSef3zL3GmuWwekbje98+kAqMfnSI2e8qvKOq1sSA2kLqjKo5AYZV4yhCmnz8KqQoxTFad3wk7b7H9g2qA3aScregBuMxtwotBYZT7bnPJJVq/hbwjnUqVL1UrpCC/9NSvSM5ElzRDDA4nUJU2kj8uJCbUzexOWg/CYa0y8ek1E+AcGUPxc3x9EofCcjewYlYWGiE2WdzQ8RqvbdN3XlL4vGiiJ7pVKxOzTdFJIfSobvuEqKsriobyx6x+ni5alC+Vh4cFLindl8sLVpY6fb3nOwapAY/YZsIjqQMefbjHaXC6jMNqHCiGUGCHV7u296/fYM+JHUn2z1Fte22NTa3gcHElvWDOHwobMEz9YUmNqwu+S67Vj4ml77EyB/Q8s2e/5EdsM3N0ZGC3YjUXaHBvLeTl7q2PFDMa27dTLWNCrBVBKhnM/mcniuRIsr3aRtmu2j/Iirq+1072g3FCqqYsoygJRACZItZJjTgsiSvLALh0LnCMb8S2X1mgKxpHu0YcqCqiqCS/QnNoSxrEs3ky7MYrC4rJ3he/cs6bArTXuHpt69ieosbdp536vv7L9UT2l9WgMVcKr7HnnkorZEIF2/imoz3fbT1x873F5rMSXjlver7XR+bw8UL2pbKxPpLt9OfFMX3oWnnZt4lcpwGpGw1VCIeJMSQv0KpOoDFBVrOCJnVk9qyOKiqZYoqsy8LOm3kPBTG9mE6mNyfo0mAlCu7HrMELCJ1QK50akIW5Jlxz/p5VsbsoDK3I4Va5n8XyLGwl0+uxYIZRdnAcXhqZ7uaUK2kAAkJZXCJNV/1vjMMi4XVXLFZPDn1UccyndsuwfAdxsyg57yxOGp9bWsIAb4YomQj1yUGnTkOtd0dm4e7w/X84IwC37O2knHhxdIOf+S9PEJarZIGBVGAcvDdeLyAOV8naO1jBYt5XQpAT3MhtA9N5dq4bTEgYWezbOBBPL5C9J7L382FhsrpzXOW/Gm7pnsEvU53Gu6sB35ffXXX+7p2uKwkb7URzqBUOArjqWrkYlj/Y6LGjC34KxfSSXrKWjd+dcgiP0Q+b5dUBwqUjkJIpkEPrWS2wTR75yC82HQaplgRN1AfLOU+9Amr+MeJy0IByCWenIG+AXgi9f8zfVr3X1ab8Kgn9pzsvXq7899UxhI2+Q8sUn+B4MAjzg5ydbr33vyWMAjm1PvsIDyQ/C7MPLzn+jayFjDVFzbevru5pMHZx32sZEOpY/JyyiHi0hsVUpOXhgfjZoNgZmb1k9vrl6xmzU7d05L6H/zAUz3krrmP2QNs6+H0qT1HYASRV1Ln1Dg92gEfeQD7/KgeRxHZVia9EjIFUcLNBo0s13UIZDSmJA8UGPKXQDUpoo9jfxHyxBnQH1QwyICdWho1EIhzzyECaQ8nsYWNFntlY42s9VvdDXt3LQ6SIHNRKeO9xzatARsZu5tCmZG55dVp5QKWMZAzzj14HNO9vUfrQsXxHyZ0Bx1KqODWUsokF51ZOU1k34Kbqbzc5+9IT6yFG7mo4e6+n7h7LCltoB7aOCZTHJ1Qx1gGioXbc0d5XJCplJA09Nenx1TjXYkVL6ODp8KwQYSiEJhwhgPgY4kQozVpORE0NDGFKoGlem2LUvu2y6yGJYkQeGJfqLVMAEL8ovXnGE9f0l637mkWhAcLFVfU/w60Sz6dMYiArTwGV97c9G+mOZfWi8odq1ua0t2aT+NXQg31Af6oXzR2AsBhVyezdlcDpBzuXIAKZsgCC2jDkfAhNXER9CFs5oEa+JbViMwUWD4f6FIQArQRopxsZNPtbxSwJEatW1fU+zSfmypQGwm7FwR+pJip0wtZFHFAoneYFISsmXlAqPZbehtsyYuVS3QRZIlP0/GbdN5HXYFVS5AOBhXHiJ9n0FSt94hbUyGvIldRblZ0NGKgIDKZAJuFa/AytCGhsLXoH1NKjilrQ25bLDMraRBntTLtIgm+EiySafGRvc9mUATAsw65CHd6zqds2O2xdkSMYzf9b0Do4d7Hcn0WU2xTRnuTlWOT8edxeGAa7wrMjsKfhyO/MTVEtHPHnKHhvJ21ofr1uGVQPqyrVMWQ7a1N7ji4WOVYEtFr8v4LnMntgf0IZsivWJH0ldMZ+ymfGWmsPaBxEPpYZXInypZM6cH9dru6c107v+hajtyBtkB5aBBZv297QgIUev3qsTNrByFMrJ8/fLG9Tfg29Hrb+jIcbpqEdHC+qlLlmJaO6SF/6Q9I5eZCtOFXMnbuWbnoSyFNxaJXqGxRC1SkZlwZA+tK24cd3blHNpA0QUej8WedDcHNPJAV4or5QYHclZEOjOjabLHd25ZaUsfzrce2jCYNvkKHQZdwrnGrs+lCbnCgct8PZsL7Ze34aXKSCQ42tOsuyvdJxX40q0OfSLb7OAIOJry6BryvjGSsqBwJ2NQMymNQFEF5Z0+rFTidvtQu9kBqeQKcZxbGzWl/1BesIyMPijvFywwES1AFSaSjQhXjoaxcMAIyEc18csXsmIUGDn89fGRviseGcvNhntVAks2TMFPTlpNTnCzxmyiuUpeMpSHVsb9/Tm7pbSu+tnsloHQ5pWvrvSsezi8pi8iMwX0zsH+bvInfqYYzPQeHQvqrNV/7dLKdVKu243ghsvZuweVeiOL5Y7OnVD6bGqFt8nrHujIVIu+rnXpTFP1BYsF/J2W6ImpPWaZOlQOn4Bq8nmZtCEUXksvNfOUyvUG1Ha7IR9QSFWqDioJD8Q0bwF1TUVDNfnQOsMuUDDs9TuImbCut3NTYAoiFkrXXepdCUgTkC94/2Kwt/o4Zgg3eTT89zgiAVdrVXvJc+pMOSY3bEtpY17dvk039R09e/cZ32v+lSMtYtRvlnsVv13lXPETz0h7IOm1DI/04fnq8zscAqXVFbUhQB7wuUQ6s8i8+zVLW9outsTs49clkO2te1b1ZFzYMXmoMJTQyO04Fx2tfolnBF8X+zMdfqdbH2lx/ZC0qX8HQaz36fkv2wtQNODN5/XCF5HWL3sRHY7rmWHQ80yMSs1H0T4HfR6YiGb5JCgT8dBmgoGHQeGXL1sNMO9AuXK4a2dfVPArnGvKxaliYSBtVXB1zp9ppk5/YevkZ/OJFodIiEmlA1sOpp8d+c0Dxpyp6fChA7lUrH/ae+E36wONU6DuE/DvBk+vSSSc0anxIXdydym4Pp05uGVYQdcTqi+Q+/xb8hxspKqB7fGhcFsbd2UYstg4egmXQeo+VzMI1MLUdC2lZgIWGvhVC8MIUaZUuqj8iwtkQPmp79b7+V0LQ2LHpWaLS5tYE5S5LUqvUW1GeahEpAkG/Orqs1JnKajVJTp15qHpdeHkQExn9ViBQCnumJ6NSm1xt1EgFXC4AlmTQ87lcRVcrSc40plTqmOWvmxP2q9NhAQah9bsNcnZMrkE4fE1ha3DyBNFnSS6+Vqrt+BTqpwErkgO7O7Fc5bMlf3pA7ODiqIhW+ryF89cdSDYstajtAiVcimPi7GlRqLF4b1nF5Nrwed/yTpA6kUBGoKcRYXY11dhmeMZAEH8YBxpC5p5AAoxrI2Uc8Kw4l4yGKkb1uQSACQGo7LxmhEhrAOXCjg8Hat3HMptum9zcnq191jZGHOpKP+jsKkvKaQ9jwuHzMVVxY49/T5FZvPIxJ4WHRnXXTqwKO2YaAmowoPbCwPP9Nt6LKbm9p5AQ6vCR89Exkoud8eatLt9bN94cMPWPaQsBPMfIqYa7x1VuVPbhe1JNhLVaoXN9iimNtmFKHlQQsxBofq+KC8jyXR7Lu/RWOJ21Q1uEF7eBipwNY+GvAEqmW0JuV0aoUQg5HlKHtQ1WLG3JawCQ9B6urO3fffN3Z1byjagszaFDepgayA6VfbxNF7LU8REX5vZ0e1LrWx1CiVCFl8iqJ6LTJd9KlfKIjGarIoB3+rWVtIZM8bLoF2XLnX7DUm/XhMoOCUOt1dB1wrehZ1IlX0Q8kK2okim8KpUbJFCYRRBDvaLyBvQQmwfote84K/X+4GpFdeRHhaytcjtnqmpYXPvlTOxs/f+cLTDIDRo1Xk1xxQvu7+6b+bYDmG+d8wN/6l1ICAKjx/ueuueszjmnociMmvSpXzmmicvvwY1ZuP0+zsDp5Gn2RuhKOQrynh+yAr8VvIh8RrNkFgmYd5jlA6yGDLrND23VntXPhpjYdF8kU8yRUVKkalaMNP8DJ8f0mB8bdDe0yGdZFe/wdVblRhbor5e2itE4U5CBcNdpvUbp7tdKa9RxNpe/XuXVq6Xcf+UNQQ4KhXg8ISotgf8NmeKqF4XqvklHKu+wtcFbcxZ+y5IszjsA1AIaqekHPdBSiUf5/Nl2gJqpVdAnHszSgaJ5BoK5xZ4MlEGw8pIR7t05tzFAH/Qx4wBnUFr0HGL05tNgMXxVdalD115u8MkNDqjVm+HqWXapyg8Mh2fvDau1OuFf4gOZS1fue9rmfVd3oPaYLN7+pliUhtq9oRWjffgai1rZeuNp3bZug5xEA4f5fGDSf54n9KI8iVf5wU7VmY++PI97s5NhkB30nTr2VP7I/1pU2DkUE9xHzOvmSBj4hM0/gDprYWiEUghUPB4CgGCR7gmA057qwXGb6fauujq5QIwJcEs5RNBCZBVVSI3nPUphCqu+1YHVx7oToE3PgUoAfyEEA9ZVHET+K0Pt4UMwk8GJKBmMkjn4p+RXVCSWpNGr7NDfigYhPwIT8fHuDzOJdaUXAJ4jyzvTaYyFEhDUAcfysqVZpsIA0f51ohVxb1JqbE5RILqNqHEZtaifA3WUf3XcVys0yh4zhVONlfvCcjAr75bdMhV5Iqten/SUEUqCqUSg4HVClg8MSZNuC6gLKHWYwFlg1GiMclQZo8IcJLjQL4NOSHJ85DKiCgEUOit6DsUJCogz3TtvVtqbazku6QPkoqwMBkKDuR4xCHioda2/IVbw3mvQewQiuinNJpDyFbyGVxsFyHfnvtq2KRXmtUCFqaU+cNhuC1i1ro1Whamknkj5NmIwSnWJvYGaASagDJFPX+00xwf78bHR8mHvFTwBoo+MKKC5UAJhRiWSPpjnWqTKskxNJs1ljMLuqxdQl7np29oAhcDy8VPNfCOI+STyLHqw6hBacN1gnL1VFkgkKkFOFp9CMXp507sFe3lsDkY/SyYRnEqQ8DngEO1Jw0omEJxvUOvxDjkS08wP787VD0VglMqVBPx/vnPXrVCJUBUKlQb9oK/DaqVZqFcTT3B14ed6mVfBqsp5vXgvocfZmZ8D8NmFmCNkbY7AZVIX1chETexxeRDmA64HVahTEYoNZTYaEwEojbfS7F01GxMPRBMqmusvI30o3Qpjh1jDDvDx0ufxCaEBYIrb1wDwwp7SN99VHjD5dlhReRIydMW0efXHmvOT8gTZ0qJctW3Zl1nYf3qShM4nneUm8LCyvYOOwvyVHJ+TKTlUxHgKul1iTCR10fbvO0nNxUKsXRrYMeeGw9v33/LsWdT7vbpBM+dLFLYuPMfsreTd/QkhaMHROWBIsduM/rQVDkyuUIOcWvTeudpgnYKZ59mHlogYmEyTfRY92KxMZFchLddvL3o3qBFErLGr5Nq5EcMdG080whdu90uFPBtHrfEoi2Y4yGP3BbyTJoBohbbV0xPMli4BhoKt+CaideRcIVZnga8dhFSbaYZXHVchCmoIXClq2wLGrCwLXhL9es7BAopBX57fbn7G/vmHlptpbBvO+LH9xmeuX3OzkDf0mf7j6T9vYzul3AVFT5HIsDjBRIIZNBSDj/Dz3GepuagzdU7VI3WugADXLdWaN1a0a1m9Kz3orHKAjn8/67zl/Y5BWqRcx3LwCsNJZ2K8xaErY2FuHMf8lKkHTJoNNIDXyqvbY8o3Lc4AZD4Kpln72STnkpPSUGYwJhDmZhsv/Ddy/xCjVwAHA5ExOervOU0uEufHM2C33FFKNHsEMJa5h69nlxXiM61JihkmwSh0emEbh+EO2GKC7EWzJxbZD+l/fclNHNJ+SLvtIW9OJZK3rBs+zqvxmzQy39hzVawuQ8Esy61UauVbX1gzcCJqUhwaM/V9w7D0eqeQLd16OzhytFttjUltoutFppjQ8ULF3YnnSaHg6MUGCI9ebDb6mhbV4xt27CixTXF5RU2n6lsXyUW0bnulyEIXUeuIwG5i0pgtERYLJ9brsI9JgUcZ+EQzLR/1miZ6DYxCwIscQrHoObFuOrNUUwtERD6xU4l+klAd/2w7jx64Xz1+USBb9EbzB+pyKBbw4OzfH2326jT+n6OqN3H/9Wk12/CwNcx/Vq/xVr9e7PJMMRntX70NQeLwxI5XTuQqc6AS4E7HCpJIHDnhd+x+j76IlKeddkVcq7DEXXuuyAkr1surXvzLdUupIPu81IW+eSaFDAC4TADbHaeGQqv4cosThrWMBYAo1vgCDb3A6aXhrzEZheHB7Fim0KAy6t3SsVCR3N1Z61HJnyA9euFaUC3ST5Q/EibLkvUuBwj388P5n/B+ywZ51D2UVto5imgotzD5sajeiNOGGAZgnFxPqM5C115BTpdzZgEpo+WahIiGA6sejcYc144FA8Wg63tWpiZJKVvkwMbctvc70dV4mBBUN3Ej+DJbfvgC/aNMLmT5u0U/9Uqs8bCp9ZlUoHP2/w8GUOApQsrFBGKAWvMsX1uzMpSzwX3Bk1qmsCMJdZtfoAlusCiGa9SRpyi6xBhkSz3sq1bq+98Bb42UVH5jAzjlRDDvBTl1a9Yuo9+ReVG3pj/kAWTNtQFEWTclyrqY660CS4Y2DKOLxr1pe2oT4FxRSIFRk1LkibpnbcYhBE6iKbuXaYFm6CJy2V0UY8GyHTVk4t1WBWVGjD2k7yQOXUSNApUBZm99YmnlC8IxP2GKNtj3OYymTUvfdA82+3hoCeVVxpWH76uMrNFMffdvjZHrrk7jlbXWmAM1ijcA3sPyIxC8DCyq3q4w1A9nwn80e35ffXV4OjBCp7FOwZv392y53C1PLPdOHzrfuksUDgGgpO/sBZN9KzGH8j7A6d7z6egTVCxaO6CZvTFZkgfaG4O6CHWxvZsNmWNo9Mb5UMYJpLT90mIplM+R33SQHJF+xtGoF7MptXulgQ12rMMWL2hRM8AP6hRJjeNLs3CAnkNkYhqJfzTytOB3mHv8NHBHXeaI/v3bbF3Dh45sOsjPsZvSuOJgBVlIYggY8dN2dkbhsf2qhJXdNl7Ks1qpz6dTmlTK9oTfrVSG8jbXO0xk61rf/XJVQOzms1rkr5O8GfMonBsavJM9RBrJy3NcUt/+8Zb8ukhqzOnzofllqBOqMC8QZPBN1kJ+eIBQurvzuKesBaNDG3ZUtwWjPXF9NZUh8vZmQ/OQ6APdwvil5WjOdpGp+Z/igiQW8nzH4JMRYlX7nGq2SLUbrMZHRCgiQ8pxkOGGZAOnxN00s1ByCl5cmjo1TogBkAciSRVpgdczZGtXG47T6Y2KsEB7x4YFsqqCo4lktXh0UjSoq4+aANOGRjRET47JlV6L+tRBbX/YXLrFdj3qr/nCtmohPdPCqmFsMkwlUVlrf4BvHmGi/5IpDKHnBSP0fyHyC5SP4IMg4pUwtEgIUiPIFjSimLyOphQiHj3nOQdmjlAzoAE1eZn1cy9Qut/HQ+U3mTXQoLwjzAM4EHl3DdZjkzF62yuTJeUv/1pZXvFvku5hp8e2py/5pZEL6ENDu/vTJ9defKlvfF4JLpz8wpwkC/ldrjbCKPAWiDw3xDDs4mOlquPbXWMadxxQ3hqsF2vsDjFXatm/d5YYusD5Hp+R571ZnI9rdAARBS1IqHPbrITbZAaEtohyC5EuD0plFtr3qrNINHgT0TNP2zoBVLXcdIuCfiSTGRBQw9L44rB6yzEmukLNK4V44R6UyYDIiU3O6+0h/XRNDf1O4Fl950vbviY1Ws9Un9vxsosPja0ORFKio0Bo4a8n6KmkElSjKr1X1/1zFW9HyMNaH6+jvkh41Ao96Q9+GJ1GHmDlE8TNAStJm2hoc1pt6KFAdXKqWFhIINAfL5UhU1BRCxGY7tQkwXUgAGDd78wZSBf4jAv1jMZguUEXaGm6g8GIGaQO6luyYs5l8GiGxIE17v7Ci5P97bWwT1Oa0Zizs70le3R4bxNYz72wFemdiRLGcu/SwLxrBHDQDN53XhHhrrBF/cJW3vjW1cP6DX6aKs3vaH6gK8jbhxqKx+PebZWxwR4xOHvSZsjzvDW9J54m0fqKK8vlId3vnSqkjdYLjyZWj3QosdjKg6fhXOEqNopx90aPnwM3OvzZNoDk9dMjxbjfXF9pPqWyBg0ub2lpNtL+5ui+Q/hr7KvhwapPpFsJirAyKClLRodID10FzYwONgAzCdLU5iG75Cn6F06T7PQULMA4O1aNhTIXCzyOjkgZT/rEpcvMnPsfUOkwtMBg9cW0Dj14kD7iMsiOaKVi8R2l1thHLq2SGH0iaW3SiV4OmjwUS8ziL3NfQ4Nzt9QZ+yYG2SrXDGjxctu5uDusCbeH9Mh1X4KqU/tiuOmvVspoD5ZZxqGG17oCWsivQkcwGDVIp/H/Pz8OVIu95I654TCECRxYYfmx6o7pSj5Lzo3DqmLIrgNBIsyeSxY5AljQSjk88VDcSa26yB/djUpUwLKMagsFl6yGXiKqRR58sQaLEoQS6VKmtUaXA1SK3tdWo5MxrKwWPJBKPp6EeKg2sCbEHj16WTRUZpKdl0su+FUi6M0k04x0tpnM4+ZU14N2GbFx6wpl5J9fdUlH08TK3uTWPU/L5YZsMpHM/R3X6vjGg45UiIQEriJfMqWkFTfxtyxPOPr2+Z/S/Xqkrf1Vsp+dU51b1wzgGWDVlQdKcbjAZ/fH0AlVupCWUKBsti4/78kPFls9WdOeBYshojUr2GdNsH/c7KTSTafs124S0GUp/Mav1nuaVsRtrzL8piNLqNWYsZTYRuc3yH4X7CdfFNqkgYiEy1ukc6liZYDyluFQtwi93cm+Wo3I2PX/G+RG2kb2EvxN/iagp2tBGYUcyJWK643GHBUvEj2cV62KNtPR2/yiSKEf/bJ7CZjbB77kwS1+1MQnFTfFulFf1ke9J1wI80JMwnli6bW+CIrzMRorxWRIEqTKc4fVfL4fCVVQ6QvhfqdsIQihlz6Mqu/NLXyaSlillwM8E9tuwoNNt/ScFE4M7JHPlmac0MNd0L/kaczF9l7mSPp8JcjuoiT2F+AU59Cshf+c8l1QMrxJ6QPyEbugExQHDIWxXGz0cICTvJ0YSaGEYSghzvpmhJac/voyV16soCuwIKkg43UXKsEU6V3wS+bp9gom823NW/o/qlLl19XEYtVMilvVChlw1D16/dZW5JOjjCaiAgEQkyglokQZBtW/WepWSrCpba23unsYzy91alIssUGvwWEA134t56a+0eZXs7ztQ57vU5jzmJpaYrLmfnuL8wfQiaQH5DxUoo8I/EiHssQWWea3QTzgFuuUatxg1Ylx0hf3FVbF9V3SqWhaM2oLVCdVKPqxkXSXe/UsEB9pYBZZRCEADAiGKACJnKx4hO+uzMNC44WbvCfVkb0Sxb9T8xyAV+IVb9ozkWsjqtBVqRgkwsP3It/9enGtQs82qcMn0NF3Mb1X/g1s3S8yayvbharxVx4W9UKjgd6dJSNYM1/Dfkl8irkh5JQoWiMGwLKGG5Tko+AmWJ48cMeNCCQSiQysQCriYDylGoiYIoyVHcTDdlRo0RZGIwgF0pwFOQ5UdMQYaR0atFjlNl1MsxCXvDvsziobu4brirMuncG9+nNyOcAgLWKrsgtR3iP+XYfP5FLrXFW2647fASAuQ8U/cirzsOeTU10Z/eo07bXfsQ2EcNUGCrgwEQg+LakuKnDZTVd+MH3v//3PCl37jtEnLpzE/O/Zp8hz3+MvHHHqN6Bdq8PIh/xsMPRZDWhvXERxgSG9PwMzehKp6EvGRDW+1mXB37k2mTxxbKNCiwNBJE1C8HftjvNnpHxCX9ufcVLjO48cCg2ckidu2/1slBv7r0rt55SOqJ4+xVtaytwcEnk1xjurRwnyj65f2BX28h9V+8ZDAy1tQ43Bndz/+89oHjGnvWqrrz1h1/rHADPLYv2IBYpo2fZYVIfslA76e9NQ6NFX2tfSz+rnEuHgkOWIPmY9MRiaVI1skk4jU6qSd1QlwUCpUysriVpmeua0RKGRercQmZ6Ad3lEqpS63evDyHVJkZohaHKkagVhWuDOAyyTswZpxSoBuaUYP2Hv8MdaNl8sjTT663g7cEOmZZ93+d7R8KDW/YdTrJYukDOYkw390R1xLbNq51d62W3vDDYfB8pXQDAz6Xp6r9QEgZVmzz9yqpb1hI+y/j9pKqt9uwpzzx75z5rSKmYsa9SRvHnegqxlYPtMSsHD0goPgSJPevDMxMZ4/j4F33we9XfPsOTcOGTRsuFr19569svszH23OW4CTyj6J7ZFHaHf0jZHxatj2FaH0tQN6mR6aKhWO5xA6hMXljuMhLOjBjURizMacEwHgetZywYvLqFkI5KV8gXxVQL0xhO2UtIFNTatanGSw5gei4pKMq6FO9sEE5uQ6eXkWeor8nDvZQswfdrminRYdVZAuy9cqtNC27RV+b+qy5C+PK6aAKDu1oYSepCJfelpFgVM+ppbbHcDCfeKxdn13YOVLc3yo2aI/mQM0DKTUzqKF4UShG5Q9KGCgyxSHrh9BI0ygZYOjUC0CVfNrSDoLUCCbqYPo6yn2wcJJlr9TniC1+OJCyrr3hgTfOOgSBjutbdYtMlTTdc1bp7MOjv237Fzd1p+LaG8RLw1ay2/sVNpwau35IPDu1pYyzY9IDOLxsNDl3W1nnrmX3jBGWrcvMvcK6iSsdQBRqBmoqmoZbBVlaXoOzwejzRgM/twBDQpdRptU16DaREocV7KRpt+Lx2SV28bhV1by07gxdJgDHR9MAN9fOMHYd/fwlJpNe4DroPLRjyzZ59rn0K4UUi+R1pwN9X9CdIgT5E/grKyleQ/ctFYzMfdx931w28y3bYe9hgXCqjP1J2/VwsQUr2LvKHUYwDhwNhZhb5z6QAE8gOSE3xQ0jZIhFPzIF4dChBh6fhiIVhyqGnjChnjaBjKjGA93hlXzr6oMd1q5L42QO779+9Y6teeXuROHvmpmu6X/qODFxX3S3av6l7dZnhm2tHfo/8BBqC1kHBomDM3mN3ucKr7QW8maKb4xFhPEpxzTHtSlSC/DxNL3c+HGEvNks3cGcwyTJmjJBjtX0SvRzjdIClJHPwD7RqcinJVAAxa3GzNdPj3XtMLstyUEWgEtcE1X+ZWi7Yuz5ZGWdzqpNL+eWmx2ZxXGGw4bDQptMHLfIDx0Lbmr+ncssMIbuGA/9lcrmpklcgHWqXOhRA1sgxR3MSwn8gz7KdmgswydmQ3W404LgRlfOXcY6AhbzqxQyESBL+kojH5kto6BfvROQiusHS8d1rnfBZ1GBQUngv0WO9F5EL7nz2SBtS40lk2cj3VKRwx2E0ycc9aptYiKKg2AheQ9mYcwwKvZzpq1SRJ2QZCSJT+1jGi9L49reQb67lxN61DosTrCo2wthIDArhEkib5euiwGx0e54/UnI5SDdyehHRRqjQ2erINstXSurtB2Rc+CrNv0P1Q8lh1EzY2pvdmFJMLjG7DJ+HjgmljWu8FM/LsjiwvjhkSTz4u8WlLgPrIVdmwLnrl8eBm+hl/mhJNNiw6EYAH3KZ/opmSQAIVtILnutdGgjS62c9Qq5/EFpDcU3kOhIliyrodzrNRpPJjCIqzvQ4Rt4k9NIXNluWPsdExx+/XNd/Tw0Ae4l4wNcwMftjZID+t7SEJ61OLREamNF4xJcSjuPTaZDI9O9LhAggmrAb2UWeW0ORJlLn2zlsWMCTUnHSu+9E3yLociDEXC1US34d4WGZUYPVG3OFcbzUOT2p6EqbW3JhwWdfw3g8bcDOqw7wfEmnTvwo/F86veZXoDVsFKoM4rlRZ4R0OsWozSa0Fwm4QvoE8fkPWF3k+3FDGchWlOi0cpXZ4XFBEO7gROiZQRo+5pyEfG9RqiK+gJNfy5sxu7PknSbU1oUuUtp178yvKtk6D9wzlJ0p2djss4GL3/rO4aS1M+8utjm7806pLQZjxkTF33J0dRaPdfilVhlsVTeupbrfFrO0b6m0jlpaNpXtWb+Gzi1W7yfvlp9Q+WzwNJ2DpeaCnyV1tg3yFhVqQ1tbPhT0RNF8xCDAOGKxgXJ8Qu+8FZWcr+ULmUGJi/DXapPZDC3KJeayG9skkE2DLqkIleiDzmUj2Wq3UeofM2swnlTns9YGsmdcWqXUk2gPNE2a4WT1V6esagFHn1o2hy01ejWVs9QYtlTA0RCB+hj2yydtzAB239Vd5H6iFAc5ud4U1ALFilqLipW2AygWK/h9niBaiOgFGE8k0l+07Ddpz48uRFNFTKa1hSpwMNRLC4NJVNcQw5bnSlDFDtIVsFBIOha0NsuObJLfqbjb49LYNhuvvXwIVdhx4eBVO9eEwk1+42fV99rNevdq09XXDCsUDtDFlXB7qufsriDeNboKTpYq15+y2q5Rv9snDw8cW3Py6Y3e5nDHfVsrx3dr8GOqHw8bVrUdF5vl1x46ZfEGRg/Vc6JUD8wd0CQ0S2EGGTw2aM3UVHuhKd2ODnEiQb1Oa8MkdOl2oRVGSi2/hpz1cU0t/+M+GTlNqlDTG6R91SV7XKqP/g9aZsQG0QZvJuP1ZsR6B7yp+tQlu10K/7P2GUOTFQSo353xKu16SU22P6v1F22h2BI8Bhu0riZbjJKtzabX6nR6VNJAf3yRhBsKO5+WU3uBj2ZB7Evy1siSjnW46xIibsgx/wURJ4KMiE1wo4iVDr2YEoREbwc8MMwIuTNGC/kT8suHLxdeJGTQXE9Z00Kuvk1h1tJiJv8/tN1i8AsoDA4Kv2B+fr5I2rFXkaMyDvwefffWvoaaoH7IWBQRHKfNh+agQiefrxbRh/ndc5TYC6SP3GCiqfwgB6b6epN0uwHTKWtLMH3KFMwNPX9MBism8nP1It43VXuC73EVAhpnod8TavZrUQ6fz2Pd9HLobwNtOvA5WMiVaXX+QIFt5YbCzS1uL//75or3FW1UVx1FJFKhdV0ET/p0EnKpxqRXl8lqPAljeKTosCbLDnxo9cbwd6rnu+JjNrgtsK/rToezKTZTLPX1V+8FBv/WEl6yz72eODPSEs60aX0pE1Vq0ftTuDNKzzncX80hDyC3QiZIWeQJpRyOUaTXokzVg+rcciALzQdEHWVDjhByQAC5DUR+kJ3oKXvScY3aLhg1J7Md4b+/8Zmt4LNjVf1Nz2yq/q5na4uxmPWszoVtK5XESAHo4R/M/RLG587MBej9eJHcr8trvpCvqOguFwpxIhaLo/3Q0CSfb8WV1N15rrYvda9w6f0ZWiiLJphOeWZWALgoj50aOqJ6lRpBHZlIRV7fqHqNEH7PlfMoqcZ5V1smKHGWNo112aVWg8xvFpqNOlQxmPbEhCYrTEEX2SmaSiysk7vH5fF8wegjxGqDUGQ1adi2TaWCfYULzwTxqNeYCRoiYGN908Thicrnd9895aK6BCx+qVK6YkVh0nDoctQSMAgBsIeIuPOOkwbyZ4MWjVHK4fK4e3ZX/2zz0bvnJBr27mh1kJbdNOQuylsLSbHTYfZhU9PTkFrG5zNgqedogdFNi7TYPkYU9S4DSpAuJ7J0mqXe+Y0sFStYS69ek2vKqJaufpAvFglQictlE9nUhfY2Q8qiLNnHV20kJu8uNghU4g7HDL6J3ibZUrkiZ2gh2LNeTaMQHvP4lSydh9DKvKNtvoILeAo33npTcffxBVlqfTlb8tjeNfolIiX1bEFWVL2P9GAqPdPrx7D25nQ6FAgGQ6iyPtTTEHcwzvankcTHKxjRaEMcS7QNnPlvSKSmaZeQNalp3iVqCwKNirf/04kodEmBk1rXqLfjSzQQVGer/bRMJyn9GxrsGcdIJUwypVOpimI6Ie3ookDfqsuz0aDU8Xc+hTSX6ig4o0n3bGht3z5WNvlyao1dYDebCu19ocrmgYLpU4nuUmoK9nvXHrx9etW+ZnUs7lzVRNiDAbF/oDR797GtmU+S13IFhcD8FHnfkPpMxiuWotgSVsTjCrfH40UVOsGiwtVwsqjITsRGG2FX6FiAlUScizAiFK4LIjZ0hJwbdu/bssLQFTWFZLhDLtFgXIwvDKWbUn5BSogbSsoEDzjkKhGG+tWJ0kAUvO/dWCBOXHP6smFpIGSSO3AZX0/1LBWb4mL40FlSyo4OcyA31VtV6EsTe/tIv+VG+BVkJfsYJIEskKrIM1hMKo4YEgA6ynqX2dMaYZuLjlxqvTpqGxVookiz0TIyudIf6s/YgFm8ZvjxuX+sP2GF6SeuYx+rbO902Dp2dHf2zP24c0f989upuGMGhOGD7OuhJGQuioJ2nKC0C4jFdgUbCp0LpUOUAEPnlgwPLQCyMr2sTBMrlfKI0fqVRBjCLqr8+ZE01TUVU/psKqqpXqUinYu0RWzfLtRHh6R9uNC54md+WK383uPuvGKyu0UKx9Kr2pwClYn0XRRCi9uSMVwOjvsMui3q44HgYfjPboRc+txL+SH15k57jpmFKMFe8EdyDWUoXFTlsnGphK/VtsbjbLfLZQ2wORwUQMwyoiFCurSBpf6WVQzIhyvZMGNLRbKLR4Jy7uhAn2liAXUVAp30CvbyhIGYXm3UBVTuhFkkQftZmBRVajR8mdzn88oI5SQbQxtfIkXZEXo51V1IyGwwsNzcoFMbdmkAqP5OZBbKxBqDCDMSdiWhqYA0DC99EUyvfZxc++/Jta+AKkVbJBz2CYVjvb3ylharVttUxvFyWT40xJfL2b5EoyAYKVBOcEjCzNFK6x+JZVKh+QK9wIUufFHH4GuUTaHGEUS5cHTyeemXNSENGmQSi1zCN9rdcjaPrTDIF7/ks5uWS6yikPK5YrFMIFWX3RyMrVA2fi1g1+X3odLgs0YtUri19gkAby8X4JwURUQGbXsTAKXFT2kZNsFeeIo1BoUhR1FixHG92Szhh7ko6mHL+MzYSogao6QlRNQisYWwkzwFMCOBxniT5jKgj0iiAOCpTRqxvFk23B3lCrzP7S/p4nKJNiMbGopqUmp9fDhudVuFrM7q3UMy5bDoqpDMTkbMP2sNTb5Ukkq7hJdHLUPf7Fdot7bk2g4G6f6iPBlLUjlME0RAPVTflqEL7+6OmSEY9hpjaC6bbmryChichdpEBbkQmpea7q4hludHmIQ5SjVyLvGug3DjcuuRZW3YXHrj3aGRgqN86MEVXdvKFpF4ozAt8Jr4wGueiG0cJNSelCW6siugsIfmnvyWwhjZZHv4aDCsvdJcwHxmkAGfv9OcHYpWrt5ccDUP+dXlCBjz2SIcti1fXR0f3Zmx5AP65PT+ZmvcIQefnWvpkJluVL+fsDqGwas7tDEO25Vieha+Rcqjg5THADQDpYtGkXAQymuEkEYDCRHuijaUSOAxjt2C2/i1pkm6n73eOkmjk39M12QiaVsK/59cOtomBh/fMgp/5+IGSpHovQ4lV+OzUZNhJpdWxFGpb5ZzVW4zNTnG17rNemH2A2WmfSDwsf2kF3VUuoe8FyoKsVxARpxWwOGLeKY+MFd0iBRCjtUqsuUC342uGqnoP67htNb7+yH7b2h/YxPUUjSLhFOQkHxw1/X1lVtb7OQj2lQpo1EdVyJR6rDFemW9jr6kEnwpaS7to2FaKhaSGg01YVDrsrm0VJHKUqmmJ9vCQs/Mxu3pBlJLjUDIgSlay+lhK0NrWekZDlM83Dtv1eMF26eTrSne7vZ1EIYGokuzGhMLeByG6vLuuymqS6mnjdAd3bthhSmu/FgJM3VNDinfLsajczktXm9faxkVK0qcuEIxjjLH9VxBlqbbE5jbf6HaS6nip8ztsSlQPcY7ti0tkXI4TAWPKtrxef0nd60L1ZJ9Uj4m1fudjck+CnbRHAu4nW6V6k51yx39VD30UvB7dOHO2mq94qlZ/2ICUCCFVbHoRQlAT1tr5+Suru6+cDI4tKcRoo+UUWn+Q5aXtmtx0iMRu9VaTMkXS2RCYQRlU3FzzZ4V6O5dyheSM726dAkUsSXrvc4Ls3ELevWQoXNgxPNMWiW2+5O204ow1dv+9j34/sPp6ZL9fJhQOBK2Q1MzWl/GqknEQ/Aj4aG8rfrzrlh/Qv8jzensnHr31clVJ7qeu3Lgaxvj4832Bx4+2zJbdqhdCToX8gYEsUaQ8zKOcIzBXaq2cwZpnsL10H6qR7kjRqoquiaYxi5js0n3wss3KZwbAGdkuIa8RFA4ZNSwhpSgES4YtxUh3WbLAmIWUKouBUhGwSx9MigT0jjqnUw4mCHWmuYkkqzh++Cjc93A4Y2gOofJIHHuEwnB/iXwZIGqTOVWfBJmk55BaTpNITfdCz9S/caYWmzCNehlBilPFnOzr5/7pXYuDAAiwiOu6sZwl27bMpAy73OY8BPRnOb20BhO33ulq+8XP3+LzRJr7Zrq7hkzX5ZkepuHq+2sCdYV0D7SP7Jv2bB6E6erODiW2bdrYiJlttn5qX1++z7yoWWnMJvNRaVmGnDg0nVkpxD9BLk5BBXlOxrxh5YiDxGIrYYfoGbQOemW6JrAL961AqhfqjZme2tTrMw5Bt8WWCJtYXvOrxWbo3Zf0iRwtkwnpDhuVoYlPtyZd/C/gEfsyt5Ii6wjMrSjqWtPwJDPLtmvIK+rN5A0P3oHPz3e2xP0994rPfuUQYLJgwEH79uuUkivdCZJ45Zs9ka7mmKGyEiTDeFiqCxUPQcgqcmnbRpJ9OlmR1OrOjz+e9dFkollO9V5r7k56YvtgltcYndpXVf1D4W5Z2dwqczoDYjJGO0L8x8iBWQXlCb9FA2XlcKiESImMmpZZrnbIVGrcQLDqaw35aJQzhbNoVKgEG9ci0AF1OQcjf7EPEV6VQRSAxgj6iJmkuG0uey3av1xlKWRSLSJ8TVFXafKsiYY9kZlRvNdG1qsHg1bzDWjz0csLnOrMoVWH73hC9cNRsux5nwgb+EKmzffZ7vm0WaTMjh1rPqkz84lvNU5yZVbg0GeIwU+qP5wbysTe1wB+5C7WOOQB/K9BJmRbz1vYnMRFH8R+dYLKKqAPAAoGISAEDWbEaJGzCkaHZRqFkRsTD6eDMdVFLsD7UtS69EDguFrSiSRu56Sqzic/1B5NucdHJkGjWTJ85Pbk1a5/qyDhZioCVWJ4SE3cffGtdVZ8M0jm4t6ER/TYUJ/i1kX75+6LVNdDT57+be7VsIw+X4fAY/CCPxvEAqJvgSzSYtKRnkMvJ0tbosTcQJGNv7pTxvBo3s27oaWvZ4NwwCtv15OKAmqjfAR6uXwv+3euIeua70/75y/d/6cjMP6EZ1Du7NaYf8raQMfA2jxwO0PgolTYOIkGJ8Bj02DPVs3bPDcc91ttz36GAQ9CoNHEdWj5AfE5PIoXC5P+gQ44ZnwAI/LJNW6XANPjAwPD/m8R/3+o0dNQwOKoaGBO1eA9AqwYmjFEOgYAkMD7aniwM03z84ePTDQOeQnvC6rBxEAz4tgS1H96MhRzv3206cP2FdDnXbCalcJBHmCooslQm+el9BQKecLr78+9zp97MmPzCek6w9C754jTfL0NPX3MxLfUcnrn3ld9LoUEBoasqz2bfIP800w3fBtcufpD9FIeJr6D9iQWpJmqSO00DAik1tIf4f9Md9nJRMyOUNWS1G3N1DVLlBforWczxKucAZelvw2CyVYJ2/q1PsDMVt486aVdmPMoRJprXKdjS+DOXKsbXU5pt3bXt14zCSNtoxs2N9qjdnIWMokwZ2YCmZpBc581GlU8VJ7O74g8xSiTvKMFTrHNuSdWbcyZDN4YY5QiAikSl7Tut6s6p9SnXHyHh/cerLHnXPJRSqjxORBBQKWWCZCw0MthFPHuxWJVv9x22M3XlVZd6LbKNbZlWKjRmxWCiUKmM/mod3HH58GbwFd1bwrcd0t1+9olZtccplBjuEKgUQJc1EBHw/ligXd58C3gbeAKl3m6OyasaJTbQ+qzBEzzsUEMhkPJu8n9oobvzQh9ZaTuWObSmqbTyk1qYVuLV8qEvE4AhEHJMa279zoIHX38WqFQ+VG3gCdxdtuewl47wftt4zeAidvAXcdBvts4LrTIVJHT3QY8VdMpldeMXW0Kzo62p+4B8zeAybvAfeQX6S9sVhX+7OPfv7zBkwgeB288YbJoFMYDDqDrp18bPub3bt27ax03tF1R1eXadtOxbZtO796ANx5ABw8AA7sTO0Erp1g57aVwyu2PfHEVVe9cuO2dTu7+jrbcx0mB27ooBTb8sobb9yx+xXOC/YHH7zRfhRaZx/r68vZQw6xAMMARyelwZepELbwJqni5xYUnQz9517/BGW/lLbTrn5N0YnogorTrVdS4lI/Nb2g/NOOZSiSdX5tC9Ko8QsYTowms6jvc+ClAFDU4PQCaApLRo2uNqr9Ev5mSukv/c3akbBk6BITezOGqsWKgM8psInzAysJnU3JR7gC3heqm6bVqfLEjs8MWlNulURnkfLVCiEX4yqkrpZcQseWKpRy2bXVHWtTe664dUIdDxpjVoOTw2JxBGIxwrYHIjKBQu/IjuaflhpcSRcuCq3YfHKFOhEyuZ0GHybALLpwf4lw6bi/yFUIj96+5vCto86+Zq/fjYfEcrHE4FD27Jto8mlRMOyIelx62/cdNpFEbw7FFCpdf1dcprdKJAaL3wwPVW9Y8XdvfOnMgAx3KiV6OZ8jkIt4YpGIyxUYSlv6xLnuwa4y7Kzu+3n1K2+v52scekfAJmPL+Bj5EjbgKFwWFbHi5g9B328KAo1DN37/oQ4hHjRbYxadQCOXsDFVZnLnthmXwNWR6zs5E6dIc51Ru0Guk4vJY4Rx8isv2zmjZfF4dGxZfZI8SxTu3ePQq2C6eFv7V0a/Ap+5DzyxF9y1FzxiB6dst9vga646erRkxF81mV4tFU3FV02loqJUKnaQR4n8hzpKbcXPPffck+RJAo89rjc88aTuSehxAB5/3PSkTvHkk7qnnyY/FMnHxm9u37Zta2vLbW23tbWZNm5VbNzatvHMnsf3wJv3HNoDT+whL5+tGyd6hzc++eTll1//6tYW3FCiTpPridu2v8p57sv2B6+3Hzjw4OOPf+5BaGNxxj7Q2fmXzlQoRAXD1PiI5HyUPFvkLUL+t+RA0QdDAn3jM+xLnyjyh2vHRvS65DPs15kXSJk7RNp4vsiX0b+n8df8707YJx0vtEaP3nB+6phhS88Xuxa4E6A2qLZQC0dQ9mY2phFpogEL1xQe7ylqSCvPA6SuPF3dNKmMt0/sPDNkTno0Ep1ZwlMrxeThUktKk5U2/+nqjpWpy668bQxPeLVRM+6hjhUmFrOIDsLMg+UGh8ttM3C/oHTkIh6pZ3zbZya0yYAxYBNrZRgPEXEMuL+7EPeYhL9Od4SMYt/0zPRYr7mpRShrtfmqb05xZRK5JBFTlkemvVq7VsJ6WxFWyDUughCouqYImcxgk2Fqc9gBD1ZvHPjmG1+5cUxqdJFmQMZnCZQSgViIoTys64H/egZ2VPe/V/3qjzaKdQ6VLWBRLJypZO+4Be3ef/sDD163Ay+gKo9t4N5DXSKj32iLY1IlXyDnKAUcTBUdmN22KU4eNuvM6emUkafiAp5i7n3QzdGoVaTmcQRqzDvY7h3rL6kYLL17yBiHmjVcR/rXvBUTEyMzWF96HaXNgiz5Y0J7OxSy6ylP51zhPINKUahlMskdW/AaOChCfaARARYcjxpsULSW+SLVgKEloxVhAXSHcdDVHLQezcAn+PpypSNlxQNJLTHcEpPrO45XOmcPTk3lvCaRxizTO5QSlKvwhTUep1Uqyj/9tGjAZjYY/JaV+67pcYyVcFV7LVLRerSDlqnBVJoKY5Coi28NNXWtIAI5m8iarngyv6nyqu/e+95Is13rluBKoVWlkgu5fBaqF7pS3YT/n+DPlTCB2byi5cqNBX3LnvE/kvHJtFEqsyk3aE8lnUzswvjzu+Y/ZL9AyvIQNFI0jI+NDU1ZLAFHANUAIEWlCYfdaNBoprB1ayjxCiucnfYShNr3Z6EE06J9nsbcowJ54jxzozIhZEhSzx0vYNtSbj/N38BZBLZVMbEODVPBQAMzOTC1k+rXNrI+XuK2xa1k0vbIlgYMXJEkfKXDOTZ6cgH8lpNOr+32ByT4RCAt1La371SaTVYNTxLqmb2yR5NLR01scfOlNuAOvr6toy1hMUcy2lXXrkrIREqJFmvEyTWbTPEbyp2FTQP9NETunYWC19fkseQ2k3EkkVzd0gLYfF7qyMFtQxGBIVReVXzvUhvSuM/du0/u7lZImTxldv599Hn2ddA49C1oqOi75eabb4jcjuq02l07dz6gYG+JXOHFL8Nennj++eZUegQfHhaVK/b2ZiCiW6toMrbz6TRTNSUYkBZyb6jZr/Pkv5FwA28JRbT2cewntcR5E8LwiteSAGgdlIZmZufUJgAZCNJP+E31kd6LMnr1+Y6FU7nQNMOWurRK39rVk/Zwk0J1x9MuDU9jCZr1pc/U2vlKxw7vz1AZPqV6v8Lhj9tAey4ytr9s7SgXdSbzhhZzZ8FrCBdsgqat+Ny8zO/SWd1WsXT1X/pNE2Y5X10OGko31FOF3pUzE5WEAOMqNcpw/2y6Y4yq4WE6jQxh8YUSEKCSf21bT5XGn2nrnnvqlNXGxRMBxULn4GVfPtZCJQ6du3vB3W2TBZ+CjQ9GE+MFK1dp1ZnNJrmvJWyOORS+sXWwReouBpPDg1NF84ZM9dm/+MvoNGSyVd6YhCysv+LkkYCrqIt2FFv8pZ0DwZaY1KqTcMRauc4s5TA69iE3TtqBAvR5qKfoPnTw4L7IUdTldJI24bRNORjZlPROYrjQjnEeLp49y2dzcR6PT5fXzkcZ1Zp769La1QDWa0EZvselyFULeIHLNQT56+rSdmYwHEychY8q5k4+ysVquoUHpPdc5tLI25P6hT7R0uVHDmbUHqOMi738V9Ia1pHanHl67pctc1/Bw1JGhxKzRHU3uevZnov3XJ1zsg7+/6Ef1Qr6Go2Z8CqlH9dde23XmYjrRjSTTm/ZvPme2PrI4cJ27IWhZ54xag04jhsBBVTE4CgtqgijHox2UJ9S+sFebKCmKN8Wc7cOBKX9K3r3LwbjXxxJZv2VjQ7ragFfbM/4KNToUMZtlINr2QIex4fzAiowfcGOt3YPjU+FwjmR6ABLLJCKHR4XGfP0VJr1jpBtDybUK5yjE2NdOWn1lr+S6nzojGJKvYSCUeLZKyX2sMztNHI1eoTtyFy4Zy+xfdN0uyefs/SFq9PCqEqs0DhCaml2OKELObyHwI3OtFqhSk7uv+KKFOvYX12dSH3Kk/r0AKlPHdAD0GDRv3bNmt7AdGQPfwN2xYn77PfeO8658Rb7DVdfXcw24YVCEeAGgzZiRjvsgNIp2rTU9Yrqa6VvuAX1Io2OhZpUbry1wLJ9X6JTNVKLmt4xzA9Z8H96LyJ49Yafo0p+wy7PSMUN2yxXrlXIFy+3NXXjVA1jwkxnM3jz//Lmq1YQjTZlXrKVyTbRwl7qV7dVXy4NSxcuMTBWt03/+SVnRuHUww//H15xNT+nWuG9TurEdugfoeGi//HHHkt/LrLpKVSv033m1KkXlJwrInf4jFdjb+/4zndWrpjGZ2ZWgu5OvEskphydZYam8SKqmxrQuOOfvKOJunlBPo2J+uvaINSslH3K/Zdr12hIizO2Yrw7Lz31SaarZ2RimjRdQvEF41/LGYo0KtJfVJU9PSDS5atbomrXp7Rq/SH4H/7aRmt+HnoBqsJC1g6Zk/ULisuO9eb8q/O9EJj/EesO2Md+BhJDyhf4PAjwgJBqJnsrCkLn3j0XCSMEp1bSIWh1kBJsnNiyfbokjQff3rVtP/uZfLjcHsscOXsP3XO+BpSQC/T/598pJj3snQPMHOj3IQh5mbUDKkI/K+rNTfc3fa/p502sSQd43flDJwwpJUqzEuGzdS/O//k5uSqGkf8Wp8hPKvYVdpirAzxMB9tZSonwRuX3lHBBCY4rb1DCSqVDCQuUgI8oISKcKubdQkmskAfGPBDmgScPBG6DO+fe6j7iZufd/kf9wH9DCqRKdhi8iLz8ZUiHBdMsFfnpl2SEJC6DQq+/+6rkvDpKnsUokLw+HZ2WEgSdqfEBnUbyzrlQaOUM+dWuXe9QdDLkpz4fIJ+JhKHpaTBto/uKQoC64am/hMoE6KDRR5tjNT2SkGSgJamwseElzOhe6M4f+OxOafRYRMcpx3dL3AUbhS4uyaR7ulPNs6LNtgEtCERHBleXvYmrrvkSOhlJVHpsgaGTno39w3mZCF+TxflhRywRjds8rV8TSDftv/ZuuczQac/1DxO4OZHy7r/mxC1fvUJB7f3879hmck+aoR8WPf+ZAR9mwN9nwN9mwEsZ8FgG3JUBBzKnMxQ2HBb3KhU+ftwXj8VJaRUrCp9CQf6ViGXC3KosaM4OZGFJ1pwNZ5FskpWG4lxhSywcivoCdqXW67RaDPbmGJDEzLFwDAExELOGsk0KMQtOkr/u+Sar+f+j7E0AoyjSxfGqru65j577ykymZzJ3MpNJMplMMsl0EkgIBILc13DIfYgEBAUVUXQRRAVvXV0UlRXwDNdwCe7igYquPhbXdT0fuPrWrLobee7CdP5VPROu3fd+/5fJdPVUV3dXffXVd9X3VSm0SkwHT8TyJ8iy4n86qkuR6ZfYiWNVp6pOVLEnxc242VMnT/zp01TqU3zthLhD6Dqajay7+RjQVa87Ro6YTmYH/qBR6g+IGwAWQCzuSV1carLQKcWN3GuTha4g5hNYW+w5ou8zbm80k0xibmoL1y90yIYJ1Nj6TI3NWXWMGW1WqUwTx0wcNWqCA42D/9X82M3D7JLysfZ6dIM/CRXh8VMb293Jztk3jvI6n66HG0sHd44P7IgmwlUOwx3z5k+cPM7b1LR6xQiNZnOzcO/9m2omTRqTModNFaJt43D/N/Tr9BxQCip4jQlotFodkHF2h9VO0HWXU6sRw61638UwSrGnjhXcJXHziTcb/keFnQ8DtSTIJcl5xDZVc1X064xMHui8Jcyh0sqaMSw/LFrZvuZ877wJGOOQOo1+MFv94dLKkcL5E6rN8YTFUA2rDk27q3P6nBFtgOr/oP/PjBfXi+wbOZQvMQC1RqMD8liZzxdwudwBq80c8JUpI64KIxlWVodGLVb03fxnJzAzg7FTJ8iMsei8eGW1pQMfzFuS+ksqDQcakywEmTBeRiJrGumWmjSe+Ep1TaA0ff/5R+ZOtEo6UFfD+SDvk7rrdiory2oNLStMLPqBLfVVRdMvcN8+PHimxxi//TC8dvn0mVe15f8mW2S4N281mzd8EHkIFffObsfts4MQj1WAEpNZKjOYdAfRYWAFMnT4FYmCbE9A4P5GFYH8CVJ50RTHJbnCUhjeS8Dd3jZ87tXH889uoEI3PxJPfiqo5xJIw7cF5Hjq4x8njXtj5rJbr31j+tzhbWK/v9n/A/0k898gAWI8q9SaQNLn90ZKY3YfF7RiiPZUE3jGev904hju+T/hT4o9+emfTlwBwqKTI/4XK5OBV9KbgRXG6SdNRucw/4oxNr1eVh59+dblElp5Y/7eOxsq2abSShv0lMYH1UfVPNW5F61qbh80a2LFNSPqwrfUVf9y26prh1WvWzlrRpfd4vXowtU1bq3GnHJ3Tw/65ajg63caw/NDDE89xphlfP0ZO3zYBjGKWakzVvgW8weGMttkjMOAQKmdrrFBvw2etUEbI1Vb1JRao1QyDG1j7DKC9T1q1o6TV5DYBe/mj+pTKRgjfrEnUt3sCUyVdbhDxBBpglOYTItEAHEGDAjvhT5BuIOIARVn0x8mtp/7YYdr5DOL5060SdqpFR/OeUwo3To1PAndtMSAps7bkz9CtcypWzp96rg2Ycv9K9vuF96Ad7SIfXWo/8/0Ntw2E2jmS6WshaWcNFTScAH9T5qaQENGIsFgsLA6Dasig9YgYS4btKSm1WI9u7uhGPAXMFyBPtuqbw+2sk+Xbss/tABXsIMa/ic0ac6LQtN6o5Tyzx+0mdSL8Nc7cF3+gOviB5N4v5SzcFSJWJfJ9EL6HI1UJaWF2gQ9pWYLFsesJaRKPVyZhQxTk6JQtQJYYUyMpj91olhFXYpA88pKEjdy0ZecI+GblwKY/kPVHeFmdqv710L0qkU2pZJi7C7htTtvDgevmzh4wSSrtINq/gRNWvScwN+tl1Bli1ruH734F/XJruc7xr1x+uPlkwqtIjD2ga/pySgEpMDKKwATgkjCwCwCsd4TuJ4n8u/GK31cgsOV5OjJ596GfxsJ+74eBX8UijFwvwGAuZppxPLIj6Lcc5xOXsgPXpoPDv+b8oFCeSIvwTf+zX2Bwn0Xr2OeOhH9lyj//EHMfxOuLuQLSy/Lf2sgv/+vl+W/C+YLLxX801AnPQfnf0zkKPrdaYV1Dlf3f01NE8v/sZC/tdBOzC/Qo2L5Twr5TKE8ptfov8X8PxWf/6JYfm7/N5RRfM6nRXlwiZiP+r+lJtHXsn76M2chXyXmT8T1eU0s/0XxOV8UngP/6wq5cgnYjPNfE36F9onv/eqy+mP6ihxi/n8W8psL9cd0D13H/DfOP13In18llv8Ml79HfP7XxfeeEvOfwMSlUsz/5rL6L+w/jVaLz/+2WP4ZMb8L16cAz78U83MF+OPn82L+d8X8d8X8H3D+++Lz/1p8/hQx/178nIfE8t8Xyz8m7iGNaQFaIub/UKj/sIv4FxSf8+NleILHK3peLP+3S9sFjuB+6RTxq9AvxyE34K+I63+uiA9S+n246RJ4nivCk+TfdEm7zl1ol1gej6eh/X+lp2H+Mgr6eF/UA6+ruL2Cqq1oq6Bko6yjqPZR8L+N0ARgaxUHDHQJS6mJvLdDmhg5Ul4SCQD4cdW3Vf+oQtkqeEPgzgD1e+8Z709eFOI6uO3cfu5j7ltOkuXgTdaNVmq+9WPrt1Y0wQol1rNW6g3DKQNlANYqzhuQRh+JQ5ZSSbvoaTT1Pd1PUzfSd9EUonnVGEcH1HZAOdPB86zaWMMnk1altsaeDCfrkyiXhNpkaZJKvhqFD0d/HaVuicIp0UVRangUslEYjRWEvzcwVY1AK3ssAnXVRGa3siftn07DucQ7MKuzpLqzF/9ALEZmbt8bjuV+srFIQYwkJS7KgyTYREpW5TEZRRYqGRAoCSc1mQviJNaVC3vL/gvH1VIF7zHq6+Hzbx5mo2OrYli4bJ/g4uo7wg5pg9D/TFgB62PHmGkyWdmt82eX1Q1qiGMeHLPS7tIql7k0OCJeTrVvuLogKDYN9hExs3ZneaIqefXo9E3uUm71WLi4+nndQ8HKuokl5lvWPfRo5FcpuaLrEg7t1GMObakNV7WEY2pZRsSJNrqW+jMzAtNYwz4pQzNgrBSATJ5wKUxexXWpvHqO+vMLO94eF/4Qvk+/XxYZCq0X7v2meC+ADGTGSsi975GJdHyvlwRrJdzUN+Hxx3e8CH9H1w6NlN0i3tdBnWM6gZLs46pkaNCqlNNUq5wiN7Of9hbfXUam2kShj6HOCd+tO+ELehsG3bEeMvRtqaXr61oSlz3LxiuBUiJtldCtciV+1Gd58iRROhKFIl+CJjtOnvM2DL79JuGvUL/+hI/pvDPVknqwcSluD4lPBzLAvAYYIAdqYMNSixdEQQ2oA4PAENAJRmFKOB3MgwLf/2vtPi11vXad9mEtWuWHo30zfZTXV+1r9aGJjfMbqVBjqrGjEU1snt9MhZpTzR3NaFzDnAbK31Db0NaAxrXOaaX8rbWtba3ojTnw9Xnw7avh8Vlw3PQ506mJk+dPpp4N7wlTM8NwT/j18O/DP4Xp5eE7wg+GUXW4NTw6jGa2WFuCFeOvzcJMtis7LYuy2cC4kUEYC2aCXUEUjKm62mE7rKqWOlBMVkJXG0xz2fTUkQGoDXQFpgXQlgB0ByoDfAAFRinbPF3Dk8Pco2qHlg6fsSS1JrUphfjUyNT0FCpNwVRgfOVUOLU0cCRAleJ7rw1s4ecEPg98H5AEysZWzK6gfBWJisEVqGL0lgiMTNNfq6f0k0aWwTLLJg28VnOLhtJw0lp5wosFPVjqhUoOKLwLKmfD2ddmbslQ2kxpJpPpytAZe4dj6IiYdjgcPiI++KqqthGxo0c/PXqU/TR7lD2Jz2J4BC9lf1fIPFnMZE91Z0+czJ54I3uy+wRW2PGF7k+X4myiKILY0XT6U/zFRU+JeaTw0U9/98aFC58ePZUlVwhxiHV3Y+Hs2FH2RFGE7BYpxUW9UhQriQcmx2DJA3p11dDo9QSS5uqqBD4neRzxzoRGDl8joXVm6DV5dZx4qejPRBw3xFs58hhdtaka1kSgCSs3hQSyeLyy1VUyMOtz2Jp/TTgMW6nMrFnC2f8YV9NhC0677vxGkkevFg5/Pit/r/DXH/7yj4nXn9v9+axCJr7pwWceffSppx599Jm8ZtYs5BLz8INmfY4OPD1x9sOundfe9Kv8m8ffeOM4vfrzWbNmnV8NW4Uvf6zosm+Ap6Fj1j8z+N2qD6hjBybXRqkHcD1wDnXjC0ePvvDS0aPCK7D1/OpZ+HWfI9vM37x/zZ9AP1QLfxd+wqwZlmC+V8IQz3opyOym4M8SaY6awxsAQ/+MgEJK/wyBTSZhfqZQDg7dJd/6J2uEPZvOp0ewfenh+TTI4HP2PD7EKzkdp/PhAyyhwXk3OnqeZ8A54KaPAgo81v85tYFZCIzADVp2KbAKl0Mv8XLTCIfcY7HY1QfgYCCBnh6wDebgtfusI1w2rmWyNYJfM7y3r7cvP2Lw7EFfg8zw/Nl0hhAsUfWsHVgTVtSj0cWlN2phqz8etFUpjRUmX0nAEFpZLzHcFkmnI+F0Gg7dc+Qx2JSYFLOU+0KZDcLrD+rqhCfEa+GIuGY/9CMv+hWuL4s1+5V8YJUWKlllqYN1lNJu4NY9wm5n6ZQk5eqUDNK0ahlWifUiHcjB23tkMh1OeLUFcbhhyl7wtr1Xl+s/2lOdwMmafeUJnc299U2xaZEIbs+FpvWm2V5YcG2IV2LkBVkoWgUGLLgFXejSn9SDThWtMbKNXm9A47fdLVxdqlYb2sPekELTcBfywrKlRt5j8/pL7cH51cInMHhLeVMy6LI6wzcJHxN7+P39p+kO3E4HHu6/4rdbaauTgkBOmWggR0ZMXSU6GZBLWaVDIWVVVrWU1Vo0UlZv0Uh0BouGLJStoUw2q5oy2R0KylTiUCCj06pGRpdVLdGVOhQSncLhCAG5EQC5xmIJWdVGq1Wt0+tdrtJShpGEpFKZTKlUqbRaVqJRqxUKOUA0XVLidBoMxpDJZDbbbHY7BR1Wq8UCFJosq4ZY2lH0KLLyHOXeJdVmsY6k4NXKrOwpqVTC6t7XZ12kQGmWyVHn9kkkFJYRsyUky5k14Kw9RqMJZrGSqthty5qfMuHH7LFkWSu0kgcpHVnA62014G03l6NG7+I2nbVGImcj+bPZfF9fXuhl0yxO8n3pgbSQ0YsPZ7O9eEjg3+lYWkzwJz9wks5ccrzi0jomKjqqRa0k0V7xRwQdi8GbqDZgOmSoRuRbbfIizsQhr4FDBs7AfZndeXBwP4CGyaMnw6tmjJ62Y38b6Bd+yF41WXhh2mI4eoiwswS+OQqOHwnfFFLkO1LYPqpwRtngeEIFxvWvRN8yj4FykAAZeC8/ZlfN/gwl08gcD2AJfT+7v1ZidayAq5puB7Qca5PAw3EKldmSqCh1cwrFP5Vuo1LpVipUcnOtJZOAFaDU4+bYgNZTChLQkjFLaiv8B6gtwEc93ePh3M1K+E8QBB74CB5oAB8r4DyMig/vjv3DybBHqF8BLfU0UIFafMkMz/WolIocXLwnqJKrlcocnNcjVyhyaNWutJzjxJ9udw6t7KmSB/CvfdP81/pv8SP/AfwSH1LvY3Zq06VpKp2jYj1VO+0H4GKgg/N47Rp2E/ski0ay09klLGJz8J+8sUs7TfuSFmltSj7oZpUWJa94az80A4wKbDoSSUfYo3BEX3Z4XzZLCBRBjWxvZBX7N2iNRVZ9KR4v+YGxItKXBmz+DJvvzWCCdoY9EzlPMnp14v6ZkCTrRCRg02nNsfSx9DoNPkunmWPHREEX0wMkGqc1MCD1ktUHxJ0BzRbRL5AY3JLVUhe0FATewnov5LK4oQCZmwwg1V2PZ8pvPfmMu8U7cmFmVEg5tvPFXyz4/DauzsLbB4+qbQnRAct1FbZxNzWNf9GlHfTo6OFzGFpw37iwc9qSD2dTy5ezlXHo4CPDV9mpWfN3znhoj2TEeGOs8sdoyZhmf5X01hl1C4ef/yPq3DiiZe0EIqYxYFP/ccl6TGMQ0OJOLgdp8N7upjUNCUmu/zNeU5WoqeOVmhoHOVRiQrkLpwac8iZ8YjFYHZZKax2NAENBpTWFuz++l03RTEXKjU95bSIVUDfxtkQTprbe1vocDO+tag2jr3hwEK7D3CYMh+6Wwq94KgfX7XJLW524RI+pVY1pMa+yl9S4MTWxNRZ5TVYkyDZ73mrvZc8W0wESHSE0mnQe/uJBTPokIv7JoRdyhCYXwgL0FiyKU0V/Mj1ZNkOcZoP//qJk/T/nTGMeO/f3qRv61s/eeO6+eGjIAsyH3O3XN6DOGRuX7Rsz665/3F/tH9TdEKz0tC9NMQv/OY156qFVB4S+R2/YA9lIoEX4w821za4WGLi9riWfffjmpadueOC6/dAQKssIH65MtnCtMLy8sbWwj8LV/V8yn+L+iOGeGAL+sGtSBGKm+xLvYahGCPaWxxpBZUljkNZ62sLSGFUu0QOIlbkuD9IfRI8CE1BBnrfKm7StTSaTVj50TUNjzVAMfdig2sbjQXnrLuk2dzgHu/cEr6rUb2vLQd+exqtKfK01h+BQUEnJQAna0VM/tTQHZbySH2Hl8QOsto4V+2ECFPhigeef7WV/6jvD/mQ7izsCf08PdEN6OIu75TR7Wtx+No0HDhk8mHuyPwHxSPoGciZx4ykxhKywVF2xD5K1vuKIEfVDvUVcpsA3sMwUGTQDsSFYraToBHxwwuJhM5uv3zB2cEX6F1Ombxx87fFVe15/eCasZJhTD8+5/vnPhsz/pb+6HzyS6GirGzJL8eBrO566tb17Jn899aZfNWTRprHHO0Z1tI8ZPeTQw7vunDDX31ry7nfdYxceGyKcOn5widWNTjQ3jJrBD1292TO2Z8gHS1Y/G2mbBVswTYRq5KUsuL80IMkrlBqHxg2QRk6Ejb0SxGLAy3Pw5T3Apj10riAwXZQooGi0F+WIS8QGqCZiwuBIWVihbtyAxYTg6vJMMlhqKfHfSsQCrKu9Cu6m++jfYl2tlfdLPpJmFR8plUAWkn8EmI/oLPwIyD6SKEMM+OgWClI21ZazhfEzvA+LgqdBrA/3Tl+BUZ6OV/p0RdufidNRLwla+OMo+HdBfTf8u2gCHCWoiW30YP+XSM3cgzG0jffMBTegXwOEBUUYopCRosgppgAoC+wMzFI2+gD8Dl4HiiLiCPbscMJ5MyIjXXezSDHJuETqvGQC1c/c88/RzAsFW2VH/zfo91gP9YDX+GslHn2Kxl9OGnFXStPukcwoyUjpDOZqydXSbrpbskx6G32b5HbpZnqz5En6ackeer/bvJqGshJrySDpVslPEoazmpFLD6kymdXBeUxYePmnBxg9HuDBVIt26WnkIRHWX0NAO3Jw0T6NWm/zunbKDlFyUAbeEnkKexY34TTpMiJQi2sRFhiCJhohTulApy/wiJSI6qR13YDManJSTlpkCgNuxmJ4n6UQG0mWzWfh61Fh/rCtk+6a++DY61bMbgjW+BPNQbvJ2f3q7MdvYzqf/bV92PIP7/rykfJ0uStaVp3glPIvd9/88hCN6DOxqr+XsqENGBcsILkfSNDmHiDFItfmHr0SawXX9ciXaXHCK7WmUhMRBhePLCIDHsGiJw2u7iWy+WVy+i4idOPvjnB9Qyjc0IA2NITFrIZ8eUM41EAycR3KhH6qBN2J68CBQT0qToJfz8uBlPv+Fhu0FWtRcgAjhJbaw6tVTVpzqZky2zwX6vLdaVKbWBZXhz1+eYXE9YOLvsEXPfXh3kLVGoRH51dJUQUtSwfCTcNarNegOxsKukLDucfSrW6jVl6t1BnDTS2J1ltr9HUExx4CB+m36QeABKznQ0l0PaIsKIAoGqGQhDFKECVhMEaHADRiYZcgNoNkNHwVOTCBfhaD+EWM+g7e5mbQGYkWP88mpRmGorQQQrusRWzT2WxBdOzLpjHqxzCz6u3tLSCNDEuRNJEmB05we7uzBmiSQxN8iK45fzX61bl3qd/AD8cLi4UFk+Ap0s9vwU/ofrRM1AVr9kCck0U59BivYegsBofEjuFtkx24QKXTWBEEMaIFnsWqC+aHBjy+yectOnnuOPmiZaP6RoHL4XE/X/42gkF0A3oLoSCCiEI0FYLACCEGBQZRiJEYsV5AMxBJKYaAhICDgIWAxOWG6AwAWkmphJLYZZCiaFrLlDIUY5O2FPu6ABcMH8wmLgcMjeEhI4AZOBEBs1QOE/gf0m+fexdtOT+DrqHuFqLj4H3woclCWBwDb2DatBPTYA+Igpd4ndQmdVgc78k+djBMuYatQbn+k7tYXY1HTPUk/Yz3G601R+g/Mh+XosfpX6Pn5ds8tM09Bc3h7pLTbqnT+JQiZUeY9XbzJu+IkFw6NebMOLucyGmv1L2uabXkIL+rvKAR80r/iFh5VzlVbottudADWcInCYkl2EDoX/7rTP40FBVIYgghwgmWGrGyDIq8rTirftG4QTgCfbnqPM+vmQr15aVLJoxNuLhKrze+84HHDpfXC4dWTS4OCTj8lhz0Tsy0dl1TZnQa2yyeaFVowqYXrp3YMu7zHcJHeHw0NODxIcJuhtAmLcd0vQWMgSP467aBbc3fNSOpyWJaYUaQBcHDI0+avwH/1Xx2MHOHfq15m2mb+Ujlkfjhaulo3Sjn6MFj2yePnMXOMknL9JGSsvYG9TD1IN0gk3QemE3Nda4D9EqwAZxrRs0tLdUtoGtUvKWZArSStoe7mqsputUBDlGvgibqC9BKvboXtLAtVIs2R32+2w9apCU56tXdNuCAjmYV9RnopL4CtcBFfQ4s1O+BFKdRal9PrWLUAfwImvpkdzw+dpzyEM4PUzlgpz7nWS2+1z4u5dN2rOl4sgN1HKD+CAzU53u1HuixjR13mPoD4Khj1GFghck7IhGiNPTms72FPuvrJZEM+TMg05fHfZn/OsueyWASlf0pf4agLNSLBB8XYo+vYzVpEWHJX10dyHbDAQdDIkpSZV4PjUVLPV3tBoZqCnCeMirB6kF1Fa3HwmkxrGFAEC0sZJCUiktNFXzDCrt2MmuWN5dE3B0n7ntW+I+9fxau+/M7cMlJKIXbr6ufJPiFD/4qzPvqZ3jk3Ptw+ItPn1/fOVz/QM+g9sWHH182uXUiy/1m2PDukQ3t5fVrNrrrOtCrQvcXN5S5y++DQ3p2Qs8vfxJqfv5auPM1aIda4a/C81/CJ36GMngcwp3Cvv37hEefGdJcN3nXglsWbIbzukcPHrzY0HXd65smZLom7JuyZVbLCCIrvA2A5GbMw5spB6/SWz1aQ1OIHLR44O3CaYYMwHvwidFjTO31/bmK+oVij3GvHY3OrFCsCKEx2iWtFOTcbgp4mpu9cgVU6JROhc1td9rC8YgzLK+H9c0Nzno5JXPKrXqL0xryBp2hVFWdM0WMF27KiG9u9npd8SpjPF5FNGFvDFM6YK1PpRQKORUOhWw2qyzubglS7qo4q29WIUxUKQNww/XAi8+r0GCgB/H+o/uqa2vivC8RJ+pPJFojpsGQmGLakIjzNkfNmvjL8aPx38W/iP8Ql8RzcBmvaJG7LXGLO96CtaJlr1wrqqZYNy1oMuJf65QJe+K82ZcRHyUv0WXivEtPfq3Z5bcU0qC1eFXrysTXaG1i7r4KfHWNNSVWRSnecXSv3tAU53WpyCV/E+Hw0719p3sjhOZinfgouNTIgVE7S2wcRIzRiHF4mO6SE6sopx/9n47Zf5MlxW1bh289VnQeggMN3A+0/Z/1sCnS5zhR4uQVQ0qsGyeuKwTJukL+wrbAFzewFfcN5q7MuKI8/Ae1dGaJraZTQXlUgz2VFs7zvSsxS5n/QTPCHtTb/avyd93orJkly3+n7rIHDXb/D05bYriKsihb3TGzq4z6HnZdXWv36X0+qDVxsRXnT8wp9wekPh+l0pcE1sItwoxZ0QsZoVtR9ayaYnEjV74K4/qB/i/p6eIez737AcDdoWIzgVwhpUnHjWF1TQxgAlbaWvaE8wnfQZ90Vela2SMqFCyrK5tfijiPx23FogNDOTG9xagacAJGInG5PRiJPRaH7mUlxkxHtVLuDgY9bpZZLfHkYBuvkHzodk93L3Ejdw61YQVdbrzP+ryG16Y05L3akvqaLg3U2IJuizuoSO9HQ4vmkQICDs+fjuAT2Is1tYiIHUQaTLO9utQAQlgv6++sVMOmL7AuKG4ejCQDW8bWXoieK+6jKzq5BqihlFk5d0z0+XhV63/efd1Nw2oqUnbO747OHN/siT/IpWcwnT7YsSW/c/vEG+5Z2JkeWRtwu/wak6d80uprXqCo7hJ/pQTD+TgAzEkM5yZ4aj+IYviWJDNRYrlVpqKEnPjU2qYbwErt8ugd0adjzOjycemNil9VbW54DryoOKzYbfhGq9BHigSIJwAa4fDWSDRSp8TisjotgYqgM1DXlHLWMZB2MmbW5DT7S31OfzJW60xiRcel0Ro1Gm0TAN5ozBgFMBrTxJoAZHh8RH5tDg3iI1FF1M9otZpoNFbBVrCsy1VqxN+6ZDIQ8FMWs1kiYWSuTLCUZXMI8ga9i/cFarSuUlfMhb5w/eCiXCLtyMhdFldGMfd80aCFO6q7MJpcBdrgKtIGV5EauDA1cBFwGMWkMMTEUdYbKfTtJQP/woCXHZOJykvEimUxkZ+J8un/iRr86xHjiDj0d8c8bAqQseBKZyAZ/y7ykyQsIQNFWjUxS3SliJxszCLu3y7ax+C/GfuFPcT9IuIV90ssbmItkVL3wJGTVkxX5l+VD04pZFVC7x1c3WI2/416hIOM/O8d1UONKphXZEojwcB8+NV0l97nV8AeefuMau1uhPL/2DDc55PWcK4S4wj4kpBZ5PMHLxn4U1PBsEgmWm4XnoELh4TtJr2H8flUAY9iQ8E/91UAaLLfexDK+Wq5wRqk9GPN9/rvCtwVfAbsA3sd0kAQyvAw11sNTr1Ozjp1VpvNJZMbZTK51x3MQQnPuaNQr6OgLBjwAjosCwXlMhZsB0E26A6i4LGw7TBmTnKROcngsr0hucwiC4ks5lgRWfD4FlFFVkAVmcivrCRdsxejigyjygXmgOWc7uHF8U96H2QICfhXGnDpUdTQsoR5lfE6Y5Mt1/9Njy5lKo4tM+lhnBZekQ3BSzuQTPFxJBqiQOwt5gZYXDKwGu08b9CMdISNpd7vXclOnUJFhWTZEXZ96C8Ohy699t4xTTUl7XbcIUq9M3oDSs2p9Iehz1cWctx9/vdTyqxmbZmj1nV9BSjKtSOZw1gn8IEkLONH1JhbmdbkSvYu9jF2O3uYlYWwmJ6AqXh9cnC0I96VHFsy2j0mNDZ8VXRK1eTqWeHp0QU1K4I31dwRuqfqgeAv43vDB6oOVTsSHsygywnBkeOTlSxUKE0HoRV3BkSDetB/6nPItUujjCly6D5eLt2n0fqrXchCiIMxFgVyCMwWp8VLVEuLFUCsRTy+D4BEuXK7x3wAP6cc3cKr7fyUhJ1vx6xmdl0ih3OsHp5rzniwtIEPUxIecs3DtyYwH7DsXZKCqdlTrBE2e1YcT9+yOP0WU3Uiu/aS4SyuXKFLAWum9wym8fm+0ywxcZ+GpCcB4dV4CKrJGolmWozFk9CFCF2JNAD9VKJGRlZWw7IsoA0ezcCmmLUFEyk1XhAaa6rGQsu8a3/Zwc0Vvnli/MN/nuItL7fAx149BuXwiTcf+GCp8E/hxsdnHTk0bPJ9D096eeoNW+8r/UCpygyfxD6w1lOtMDjgIDu0P/kJPAnhDWdu+FoI/p1pm/nl3i/evOeTSYs2wB371n1IfCE/wGNsKx5jfhCHG/ibZWZ5IB0eAjrDQyOTwAJwI7i+dGXFQ5LHKnaE91uOhI9Eddsku6WUpMRcsr4CoUA8TqsMaqdKSSucSrvR5rT7PZjKx2naZTAaDQYjZscu0j0AcjAUi9pDUaz72im/SkVsbB4OArrcUBU0GtjyA+gWTI/x4KqoIUR3V4mrkBqsOCU9Uw2r4yfpA3jAGinDHgOvV2YMReGOpLwcD0sDr7U1GQqCHElFcm5otqYMolCXMmCZTryM32IovkW8hN+yxgANeOTvrZIbLIaqK4lA9lJREA92oomKODL820sHfIExEFxhibpzmTTI/G/0fx2bJqY8QKb1sagWKIzoK0i2NMkVbDYGMvkBi4uCkaXrRn/cOXK5xWm+Wp7/u3KoPWRwe3utw9pU8MBnx46/dHvl9IXK/AS+6vm3br7ZXU7dD1lhzshk2KqX+XxIpXPGrkfVoyqiPPQ9t37tx05h2X0TJD7qE/mRe65dISvYEu/FMkMVxhUORngvItBXY460Rw0NdqPToFfqnHoG3Um57+QoFkogPIhkQAE4LBsodSmOBZVgCaYkOSTjWQerUCpddofRbnfISxQOPG55I6C4w1g0Uxj0Mrsn6GCVH+rtpIeqa2rsRWVBTL2hQupyiymvtNprbrFvsb9kR/Yc5drnkdstdo9i7kURLYLVzwsqgp03qjLkxh5LqvA8vfhzH5b47XyVLXMlp49k0ufJ9GU6PWChjKxif8iS6S5y9gU+qYscg8RMn7qCcYtWS1SYo4oUAuAaIO7RwsJjJKINSr2wnJZc6zdUeO5eKPRV81dFVfkepX1E2BkLQ9tVy++dUOJjOoVHupo6fCXnJ70c8sd9Pptu4ib02/TS+ZhPXo/7pRf3SwZO4e3r6V/SO2lkNY9jr+F+Xb2nmpHJZOakFSUIlW3Tppp5W2UNTw4SidRiMVutjMViDQYDoRARp6S1tclEQh4MhmprE1jOEuVorZl1aqOJmDNKZrVwH0IHPzOVcQKNXO3UcFa3kwMVsCJU7qxI1QZ9FomkmccnFgkDPAm53GUOGc3mEIOlNq+VMeI3JhMhm9UsZ2TNPD4lZ1Lg8W33xjzRCowC3js9Hk6rkR2A/0XZcB/iTkhjPkqOMNZ3GojGggGT8TrNzYXRVTAdF69Y/yfl6qd/o29JWVlall7Hym4+pjkmnhSOadkxUfqKiBOSomgEDWZLYS3XQsAMggNrsBUHKkRkb1fMlYm1wmIYiKsJ0B74jnLG5puFJ2dq/NbKjqHK/HfKUWUO+zThN1m90qVpVwiNyrG1XXfBDYviHZMV8IyqNWazTvn96pjO4BiKBXvNxDuER4QHa65pqy9FeNiWGN0l0+BY4cg0l17nMsjkPp+sNLYRboTrdo+W+Hw6r9k6Qeg5uXq4w2RR6xEewzmMK+MwrlTCm4nc/xn/uiGlhlpKhVRSlUyr0qq1GrUWPwJtlG6UbVRv1Gq3wC3UFrRFskW6RfaEYotyi2qLeotmi/Z+g7qKt9XXyDw73NsqDlK7jHuikl+inehJOVoPN6CHomgInA+voZBMK3fK7JzDaQ9WhpxBKZQ4pTad1WkLeP3OAKdjAe2xB1mdzsV5jBzn0UKsFbBaI8tqQWUlAC6P1+jxYC5f6dVCuipe6YVI6vHYggGZlLLbZKAqR23ey8p1H3rkHBnRuFZcjvoFL+fiQQ/LcXHFAbgM+gvUAMYKE9qYdB+Defz92hazitMp6bRNL27nLGKQbF1RYhdPLsWyyCUI9r8fX5FQrWMm9NTgFmUnFnX5CFzajcXzAXG7EB1RlM8vJfdFPCos3Wah3oXUrMhsBdwha7KUeWMThd2zfBanf4Qi/7pqbEmF2VN2/eZA81UK+JNqqtpc4qQ+gPPvDpidGA9kcq07fKNQK7yyurLUrVBBUQx3Ra/HmHLypjSWyqWMNFwSmlmg82phHnody3pS8MZhKg8w9ae2Azn13B5ZhIpKqEKbeD3m3MxaFgC5jE5ClklioY3MfxCLbCySr2arHbwHK7RSimaYtQURANHJIAVZCZMMSoFebrHYqRxVvgtCVnqAKif6Pq8pTwAbkAWx7g5kisf3w6WX99qIvsjwv0bSmH0VJ/7SWPUGuPMi+MgUfAqI9USENmwb1DaoY5CBzBzhr5rSwB1m4VuhBJqNwjwpGvyPDUMKbf5j/5fwj+J8XIw3yhAsTMBRWWhnQBbZ6IszAZfOvxXmG70IcvuH7i1Ou8H+amEe9RcRfn/f7Yc++gLEsHZLr2UhlMswtFgMtX+FWMllwIIQ6zwYWgAEpaxcTnhWc0JORJ7q1hryc1esSkx5ZXliiXyNnMIisVwEqRyAgxikciCFsh4KM2PxB4WL6hO1NVoykVmAsgWDOQe/eWXyFc4ekciq4V9h1sb2RVZ9VfDw+KpgZRc9PCKYI2KwF5KiQ8/EwkQkl8TATlJ/yf9NGGeCVvifwl+MzMKf84MlK4YQWNdhcvIiho8EpHklklCMBJ0BDKAPIjVOKKTmVfAUWC85xdik1xSnefuEvl4ywRFjyfQLJEZ/OfSSSU+KgdunCFuFrVPhS8zCfA01NL+XepfMJc+jPVQPswr36VV7b8AgoACVgzf3IMAQbp9MMG8Dahs8BK/FCG4CCAOXTyB8aU9Law3u8hw89MqNF1zX8OvJbHxh8kfsdUgNvsYtnGJWCc/BCURHqhCGonfQesCBmGhPckhKGiuGVtDEfsVnWUdG5qihVsAduu36Fzzb/M8EdlTsjO4JKB/0Px7d6UBz4K3+jZhm2oY6xkGUqmiItUFUoaiI1QbQwwDG3ByrYJWVCjmUVcp1bl/ErWM9nDVawQa5HHqQNwBfmdMJpEHc9FKWw9STi+RQlFeZlAq5hq0MciwLDlEIy293giC6lTccYb9nKXbN6ATL+/G31FPDEhQrSZCEd9txnt1Z870VWokd1crbE1bekbAuqmQtbKWiaj/8uihfERUpUpSPs9/29Q4YwNKZ3gH5N2LNAMzC2dPFed2ULpUitpLUpRKwRpSAi0b/bARgZCqQxWqRLJJlBQZWLLpg0ifSLxjwMUHvCPvNFmNplULgFFdb/XHXhtuXXtU2a86BR1ZMb59iKW0fkVol/K21snH48ifQ+nMPjTBbOJlKJJGDroG9r41IPj3tYdi5YPTgziVb+VHClAPDRgyaC1sJ3t4ttKF3MY0oA3fwlvV6KEMyqxW9wdLjbHNsy23IZDYoD6BngQI9u9tdUkJWbn2xxwCwxPsir4TaEqmWtVlppYG4gmjhQ57SM0elUPqQ5wzdoMyhHT2Kh3w5GHzlTax79p0mbla9ONURfymRTBDeZO89o0+lBjykxF0k9CIfIdMZerJBHdEnMZkTN38lrjfwqHLt/b8cP0419wGXkV3835sV3RvdZm37kQfmzHu8U5jvNWxdMgeWpfgpqpB60eAYNP1uh8FrXzSsRshvfTYW2TRuvPBJa/Mk3P5eoQ3yIo307AcUtWIf2Q01RBFv2Y5dNJmQZM8SORmIk+A6rw7yo5l7fs5JCzS2f67QRm3D9/vAJt4mRWb0Nosm2hbabrShdex62wPs5RB0OosQ1BYhCJwYgvYCBH/Ds9B95n0CPxo+5MUgVGAQ7tEqS5WU8gBUAT+a/cpPBJLZPtE/I0vUsX8PS+I7nRyAl+UCBAswLewkVAAzXKZY+8DjE8ap5jxQamSvPVuEZWngqAhMZqFXv3XJXOHTAWBGhW8JMB0LhyUgapv8bGV487jx0NfSMknkOUZ4D52htmEKPHE3zUK1KUft2UU3qzEB38Nb2WYia8cwtHvV8mWs6SoabIMqMkE6ZV9GvUVNqddbc1QHodtYu+nFzWPPsF+DWD5LpklFpkIaV/QGKuyHRvxiLKJRgtZX0BtnRxd8+lhz23RjueTOKeXReXD04GFzqKdvu790Ej9uxrp7Na7N0/v7+x/HMuMkyct6P8DIrJMq45QRXgdsvApRIBEDgKcQVb6feoksYgwjiQQo3EN/LNl/4Z7V8CtYDnz7EMXG3DEqRgiMWqOvAbEQfgCi6hDIJBLEdCLeDzYI9zBPMQvx/Sbx/lvgZxhmRiwq1Oly/dv2DglA2CgTXyjGFn2I66iVKnB5i1i+Eg6Fm0AUl4f1A1UrsOE9nfX1+JURB68EDfCLBtgAPh6C39s9MUFil/q/lFglb+LnlIjPWQV/A7uBcx8ESXeSSsKc8MjuIViTq73Q3qxY31X9XzKvijByFmGkxzCy8CoCG3DXkABOQxfuKcRhYZlDsla8x124B/4J3+PaS8E1aZjGtCC3B7+KolKXvAvXEVT2f4NeY1bh+3yFtoKd+IEmXkHBlGcWfhWs20+9XHzTv5ZX9IP7BsrXeqykfPLflF944fkrwY6B8lgSIeUb/qV8H5O+UD5O4vmKbc8EDoltT1+8Awzc8yMz7sI9q8Q2YJyi3K2wNdY2JELBlgv3FGBcqNfdF+5ZLdaL4+X4NbxCXUMmim7EILvsdQV8BHXCPWgeWo/vDRTwCRwt4lPKl+vfLeJT00V8Ajx+V7cIM4yfOomycnkRAiG9kUAgeEV7riiv6J8OgGMPtcQP/fpc/7HdpD2BK9pD7rlLhHPhHSvxOyy7cDlTrv+r3eQtkcvgTMq/KsK5UD5+wwCUY/rBIpTLLys/of8b6nlSJ+UNhTa8Q54PIQdy/ad2kxa7/6V84mJ5Rf/aQnkXLn9ELF/6L+UPkfoXn79yGwBlvAUCr9tb6eW9I71PeiXAW2oCPITeSxpfvPcH0pbivfEdYlswtgcARkmcll32rsAFfKm6BF/cvAKOHDR90JpBaBAUgYaHZuulYB7Yc3KX2DfVV44XpzJN4Fxy2buuKK8QIyaBGZcHTodOx1PQcaF8olj+qNiP1ZeNFznlwMMFd/xFsCUGnl8YL9WXjJcCPQ15lUpCTy/2TOLCPYX2V1/Sfoxh0wMwQOf63xMxzH9Z0y/stym2pe6StpNe5dO5/jvFXs1cgcuX34PxIC1CCxPcWkEcJ/+2/MKB8sqViwGw82p4tAWClqZoA+79ln/XJ38SYVBXhMFD+GFWXknBzhQQyV7rpSAg/PJTYQZdjvWGBrCGd9TCWsl4OJYaw8yCP0ul0jq6xBtCtKLOVpdDz/K2UCiqbq4xNtdMjZ5yA3obOgUa6rzvh+IH4VX4nTp41T5FaJvtqrptihzVtCt94AvRMfEnwkexlMr29WEVr4/M5hJTrhjjcCFeBYv/Egp59TqyKAThrwOeiC5oqU0UNh0QF1ChpIVNaAoOR1ifx9Is9eLEB172/wXWtduGHvBVcLb6qtjoVFWzgY6UVvqr1folbnVjpHJGvKIuVV5S9cAoJfXkFuHO/B+oz2DGU71oqKzLafaWVTuNCtQ64xftNb5ExO+ueDAZoWUsV+31JjTNCt7PF+ZtTiKEGpgFoj9jA694Q/MGe9z4jpnWH0KbgASuAyq0aTdAphVYiFvXo10hzyHLLuuBG0Vg5IlHY54Ic92XuhBaPBe3o6Ckt+7aveaW3bvWZG+7LTtl7W3MAvJz9y1rdo8hv9dOyd5G6rFUWIeeZCyYcsfA13zrMPVQDVWrhZ3KjtAkJdJyHkTTGlXAL2E0ND2aURsZRq3W0Fg19Hu4gEJusztKnK5SqVUfMHF+4GGwenawB2nUB6kyEAQmat0eFVemlXpy6GHeAh70BiQSpLT6YvqMvkuP9MdLifELY70tXu4D8i75NDmS25jKoJplLEyl4p1fXBnr0Iulqr5ChEv+dB9W/Hoj+TTblwYFLBBNRJdEMWiOHcNqMEuWbS7Y8Lt9ZF7VK8YrgKSh+hK3s6ILphdZqpKMoWjgMaNR49+4Y1H9wpUbYOPHN9Rdt3xuU4gLsHVydUXmu9BzjwvZM5NSV8/32D+9YalS2AJnqB9f9Tlc6Yf3CEsndqSH+lwmd9qoVLCa89+i3c9QQiCR/emW0ckAgX+8/0u6ipmHx047OMFPltN2+qXqXYB+ouZp8JIf3V1zH3ogjGaD68BahCRA5VH5YAo0MDLWxoaN9Uba4/P73WpN2lfm9biNDIUgiNdoNC3GtC7DuBVOWBaivF5dKJaDvt21XSFGQzz6FM6mTA49wesUY3WDUxaLTtnSZbcNUW/DV6/dU27v2PSF6N45vK9XNK0QaJMghF72u0xenHFL59NFhbEAcvZ40S8Gw7gQBMlJOYm0sBVj7RXO76KKWGvwJqv1F4eh6Pxa2HQQDmzIh2+leKixCf+dvCqQmjwnHOl0l6cen5npnlc+OZZo6x6jDWC18s+2T8Zs7H5i/IKqsmCJ1qEwO/2lsbBe2OqM6QN1fjvXTH09tu+Q1hYqCQa7l1aNamlpTbTOodACGB4Lb9q8fHomVF2qu0Zlc1eubzx/A8smylzhFKD6zwvTaSNzPWgGI8BDvHpP+9kQJZdJQjYZwsr9sz1DUqU5+Ateqa2AFRtrUoGWFCCKEg9/sQeoWawM5CDiVYaUBHRx0ziK+yqZQ1xP2cFhJJG/X3IQvg4agRlxu8FX6GD4APSBwYjb02jrOpAomrWwykkCDXpxksXjvjfbd6Y3RpLeM6KSBC/GEUgL1KwQP1DYp4YAluhQF70tL/hlk6WIxSzpRcIRhZSbj72xcdmvbKzLVWbhqjLjbqv/OFSyaW442R4/fv/t28K2kphSE61om7qudtjmwRuXeMszkz5aWDdu1n2UMO6m9oePbxhSWmIIbrQHbpvUterHqc3Duu83z1zduunt+yeUxSqbxwcCayYPWj3huXvHLbvbO75+7Z/HN47vmSrykhfgDupp9CSmi837gYSq7gFSTAFH8x45z5pr5LzVjg8lCTkfxl+lukYrL5VTcptqcdH3XzR1iF6oV7hXPzfv/vvnzbv/PvQkSchXfN8ioY12Mp1AD5bzGoqBEgnDQEqrp5PSHMLMlWV1lCQLGMjkKAUel5AmKUKUJIe2Y0kiCbSwFFKie6xKq4M6u1FpMywWI3lOE6eDvmy6l8Qg/LX7bHdeHEZ5YtFm00U9EKvj5CPubYXVQM6EHhlysOPI4VmR+tceh98zpn/EJe//I04bZGNfWby4bfrMpLg2+D6hDZ3HOvtE8Deel4wyj6IsitCoVGP9KFqlVivDkUhoIihzcuGWSepQxq6URIIetwvZfcO6Jk5IhmkwWKlWl4YixlAoMjgHad6TAccjdrshIymLgYi0qyyj9JUZtFX1aEOD74mWF1qolhzs4nWqiXDRRDjxP7aMhWNfmmw57STEWx2aFIywW0IwFJqkeGc/nD1gG84WTfpY882eznafzubzBW/8TEb0OcUwEi1RA1NEBUfTSIGUp4qMHYhep8fIl/B4TGCqBlYWlEiVENNp6gKrv3Rp89qkA17YZ0UiFZfG/zdeXBdmgij1MwcnNDVMrXCmjtzktpfNm11R6beHXRa3WiGRsQFfdXLzPYPmvbzo9l8tmNpyw9wFravfHd02OeZ1Biw6p8nn7KhoGJq4GjX+5e72qa3j64/lFwlrZ8YyC2MeS8gdLjVoLKxMRkv9iUOUGX733QuLHr1u5iOVnMnRuW74Lb2bp4+sqw04S2MerdFh51f+8q5lnXVaQIO7sD5qxvIVsTu0gE5o4WtUflSNagzVhhrmneBvYxTlVwW1UeWQ+z3P+F8Ibh9yKHAoqAgFIsHGQGMwM4hJr3TW5qBjj6dxZYvTjc/2llUEy50V8YOoFWvGCejY5Q0Egzn4NF9L3L6isWgsEKTL4tFEoqL2pGzos27uJIi13umuhJWVCY6tBshaLZOPsFjsJdVfkGGBZD3tz5flqHRPujN+kKIxWUvjPGO1itgUNL6EiteZamIqqLINH5GDp3ZxX5JJfNGiPbyXhOyweWJbuxA3VMCQbC9h7hh/yJi5MLcouuxERONkJIKRYmm3iBaiizHtJS7HNfoyy4AnclWZ6JnMDEzRExJo8kKvDvMmE5cQV+LSiZzfUFVcQFWKRu6CY44cEl7M5YSXDh2BY3qeFt5+cSesee45mNj5ovB2/iS8bfMjc6//wO8yeHLCHzslFa3C5sqgXIqkvoreFdfUd0/wR5mF+4Sd+3PCiwcPwlG5/XDsvsbnhOPbnxPeff55/KztMPncybXZzmWlwqmEUYU4+KDwDufiOIuZHU4ph6otNmFtdHTiqsVsIW7uUlxoBn/kW56petly2HY4Rjebu+xdzmfidMKcsmdcHYiWUnKJXCHVRLmop1Pf6RrBjfBsbVB6eQ1bU8e3JirjXKkHYsnsGd7pS6VAJVtJVT4U7aqutqZSVrYLWLtkAMnkpTlKttfd4NnGNcRzyMCbSiJTa+NxY21tibGVIECXliAAnLrb2KWyteTQlqJ9vuBiTvpTXDA/FSMhc2f7eokInyHyhE7MzZ/OsnlMJwt+OpGIuH7C/6szLQZxp+QLGyiJO1ECLNKJHE5cKP//1YMHjYGyJxaPWhNyBfc++Nvlvrv63hL+Aa1/jDaOsKlYs/L/R98dFb65fvmgVOSerpPHtxregWj/UahV2WW6EizbvUr5ZGMxb7GAFvgl3zhoTbytZmEMuim3BQPawlO8ZSQ10jKdmm65MbYhpvJYh1ZMrlhQPr/imqhkUvnk6HwrqrYOLe+MIpvoiuWL1My1LYhSFbn+73qiRitZ+LLE/V6jY6+n8b3Glr1e7r1G315v5L1G/15P5XuNeMi7eL83/V5jcq9H916jeq9H9l6jaq/XaItWuK22Sru73GapLY8ZqLKD6EWsBATQi/uwQFlbEY0miI23traO2Hg1yaRKLZFK9XpDEiAqh57qgWYLTnYBa0sJKehwNONkX0sLtEOAK4hv0kazNltar5PKGtPlEfcgQgYs8cQgjDGRExxvs9dwvDnB8d5wDZeDb+9qrEymcwjwehnaRpm3WRoA1QCfkp0AT+kOIgVoBYOo5bu4x0eSOPjTonMX0QjP9qbzmOUX0CxyIZQd49twwmrEAHiyqAFOBPE/fyEyvlf8Fz8Fn6Ci/kCSiw5FRetkzK131uBu+KIHpxhJyZxaXV1dd4QsCZTthhEDR/bujkCdERMXLoHpiE607frkJAiUMg3kUwkd9OJSLtgACfEhBYm7d+I/qD+YPYqxM4cFW4QNzd7OaSO1HnoO1EE5tNT59P4OYWlDyCCccAvv6nyBMuG9uoBeF6xjOo8PGZw/PKYClZVJIqOoQZkRx/PHqLQPGsvbhPKxYbqsDJrDzfC7/GJqveAaFDKXlRnDg+GHnUGTj8zHPUp7qS/F+bjM3ushFN0R4M27KLiNItoAYnCPgUNkKo46iyWgEeJMSDEeeTjuBRAbmH2TYwpKfSn80TOXWSVsJ9H8ZB0LFT0btTFpUdcdutvGNyZUOerHHr0e4IRXSmz4+ejoqptqEMmWD9XiZJfJZj20Hy4pzu3mz+YjBcYQE5eoIN4fl4p33CXn1CcVTU0V5Zkm4XhFJoNPMkxaTMqLP3Eqyn424W/0MKYdGMCj/FAIGDVmWowKSQ0SFZKxchVSahUqpNEq1JSOlaspvUGippBKlVRTRrWaYkBWYpCzWYUWUSo1WTJPscyEsnh02HklAAYDq11mVGXVRGA0Po4lQht71ooRlqCkje0bOAWxNPnkxW9xwvbikgsGcaUFEzewykKCM3A2atKHI9+DtwvjN1Gp/NP/MfID4Wb46835t1AVZcr/ZapwTzbfSxmycGlhXcUHAJC2YTo0GAyB5/lpP6R/aKTKPD6fO+xv9w8ZrBynnKtcobxD+ZjsAeVDkR2ybcptkf2y3cqD7t2Rb9vPy/r9/VV9TT+327e3H6jf346G+uZ75rcjbZWtnQLJ2lqob2vXGYa0txsVt0ulOfhbfoncqWgqHzx4WsbZBBph45C6uhlpZ2N5TSLxaoWzXKVTO1VOzuV0lhgdzpKXwnB6eEl4TRiFPSFn2MNxXmO70Whsr4XQpWs36nTtQ9oMbVE90LN6Sq8K10UHg0rAYxILWHxQhTEJWsS7nU6lUhpVydoTwUgiGqYa39U2QW1TrKmrCTUptytyyMVby+/TRmKRrsi0yPsRJmIf6jZC4xojmdFq4xXy9nadvLZWDiFxW9fLdWuwRG+T6zqC7azOoutQHECTYP1lyy9EVo34oVuchh/+I0mIQ4ToFbHqC5KdFSOs+vpOx7D0S6ap8cXCbDVke4nJIpuNpQntyYqDaMCR7Uqv9Gz3v/qwRHu/A+xPsJBk4WU/pYwYqHIsTVwuijO3ZOmGgqObm+CUuOOPgSsGXombYMOkGIUqxp6ggQUcIhAV1nQu5ngZA6SHrdNHKm6AEx8JrD1vU0wIpbydwrTNI8yaKl4pLFY0zVlKvVlj1furNOiT0WG5zdNS9fjdj8+8KdXlL98U0ldzy4QPf5fvoX4tVDdbTH5YLfzC5wyugGjXjLCjpDRI+XxM8z1oOV9p1Fo1PuFwnIt7ojZj/kxZ/BrBMDjMc8YbqD/m/UQmGtKfY75m1gIrsWJBJ38MN8km8UvKablUplRoJRYrskmtSpvWbAkq/ValXC/l5OVmZOZs5WGD39pubfOP5qaVL+NWl9/ObSh/onxn+S7uSLlRimr97QgFy2tR0ooCKKj1cUjCMR5luaLiDm6N557yeytkSrKohYoCGptPrYZKjS7g99loL0BMlJxplAjInCFKpfKqISYcUF2p8uogE6VMEDmrTUgtD1XL5V6/Vleqi+mQzlYZ9TM5aNkVn31rMSq7T4ysJFpTRjfAogo+rJc416WI3UuXSklZDVmyg0TqHaPTmgsz98T6BZMWKSaVMmIclQbEGVRQRiYfpeJcJJamyA5GcihG4mFBi4ncUXvnDKFfmPrOK+sfST5eV4nZ0aPvLJrU6C2rbpt69chrXt+iR+vPPzBye/b593fQ/9iQ3HDfYx8LfkHofqxya9fdY/8Tvi94rb/q4CpCqa+FJW8lO1Hm/NL7JnwPn/1NTJRpE2Ahsxq9jPuPWNFf46u2RrbGXqp6qbon0hM7VHWkWtYsC/htasCUVgRwQleGm8xPoMqmJewalmKfKGmS56gunvU0IWlpl4SvT0jsiYou4j28pz5hsNUkcvD3u7hr7hHVjYjoKCTaCHrzhcl8MgENCyHtrSv5ykjMyelMtCxiqqgFHF1aC2M6fOaU4bNyY7gWuhlPLYzqK2uBS1pSC4AoJ5DDrfgPw3hg6wWilV5q8jKItrALqutFI1eylrp70NaNT332hztmjq2bwT+yaNObuRvH3b5z2H2Tb3z2xUWD54atJ+Krpyy49+6J0zpi1C8fX/nN/n29HZXP3nTNe08/+/ZEYfvjC1958P6jbcMrxiye9+DNd2wZWyfyuAS4m15E/xbrC7N5Bc1QQKFUa0OaHNrIK5UhxUcymfQjJkST3yoYApqPZOqQlPpIDGdxh2uAGJNnd9UAG3vNBaeb4voKmCn3kcUVzvbCoiUwXplMcJess8BJE/BvgkZcaVVQwZ/g3VfBrcXlFqZeReyfU/uz9H30R0ACFOB3+wHTv2aXMZhhiCuV3iumYkggzeNciVgZfELz+FrhFz6heVxA/FWCTxiakdDtiDIiRDEShpa0F722SBA3hYVciL8McvAaN5C2KxTSZoo5AyHm2jperZTLmhGQSGgava46gO5AvyDLIvQVY9zFf6KJYoEnZreRiO51/xrLDYpyI/76YAKa5BSGBL3p3Pt0/PxQtPfce3TNuXfPwrdGwzfmCNcL1wlTsxgOkzAc7inC4QjPMmsIFNYQEKwhzR9ouYTAgR5ouYTAQfzFERDw/0vzAWk+aTpVbH6pG+Hm4/ZC5gyFRT0VhgRZ80oiAdcpV3xR8BkpNvvs/63ZBmgisexEZJlMx8+9j/aeHwpJq+mPhLrRQv0cuB5uPNeRJb4nfwOAJusx1sPn+Y37DXCndT99QIfmOxYG59Wi2lR9fcJhtZaQmtVbjAaDNZ6oaoyrDOpGFRfwNHKVoVhjpZJWNCrdJaWN7nqaPmGwknKJ+vpkMGQMBkMlVuuJYMBIPKkDiRJkBJYsMLJGypiyBmtrHVmrVcm53fF4JaVSyoLBemvCnYCYZPh4Qz0WBl6vl6dSzfVyh+N1q7ykJEed4w1WOWhAiJZbGoxGg7y+Xk7TREc2yK1WucGQg0N5ldzQELSyBouhQXHNfnj6CpmhsCbT0YL73o+X/vgdTk6LEsTpog/7/5gQT3cb0ayBNXMx1rWo34ghryJTWHdFoNv/LeKNCBADUa9FYaJo3L/cvbo2Q/wLyWfAz5pcNhSWNi2Gr4l3UdPgMZPQ6HJbS6/W5POKMRa/VecrE0Ya4SsZocEAn7yxLJ2Uw8OKCWnbUmiYZCwZJYe3KeuvHiWchHcZhQlqeLBl1qIar95CYzFBafDZbrq+5YNWeP/ywQq/P+YPj8Xy8I2rwzqNHvn9krZuYU6rHuPah0I77UfdoB708mUbDHCSfoFhlQGL+hl1h3pCeKV6vfpN+Ebtz/BnrcLu0OKOpCS83Ksxer0ayDDkV6geGOvrgVcj02o0/x91bwIfZXX1j9/lWWbf930yM5mZzCSTZCb79iQBQsIS9n0IKCoKBUEEQQTEFVzABVdU1BZFrEjYArj2RSu+pbVqtYvWLah929Qu1FZlJv97n2cmG9ja/6+f3/v/ozPPkmeee+695557zr3nfA+EgLOEPWRuKvQoS7VFbG2gLqIJgFqdc6ujB8Ju7Q/JK/ChgKDSpwLP4QbAIgxq+z88SKyH6bV03OqVtSldLay11wWstdZAbZ3iGOLh70A+ijoXw9qXiWV6vxyMb6ZRTmIEG/W910mLycNUR3oCpQC2FStgciBCn6p8STy48JnMoxFJu6VhMbVEbjFV1Ae/d99dfnllPHbnIqtv+b1PuFi/3eUMFgddB0oqJ7AT941uiLvcLrNaXhf1623GWn9tGV6RRVfEbPV1Sx8rXw7XZ17ocjsjYYtnzsz7Okd5ylZe7jHVplfcu7DN6PDbUpcLD+0h8k/o/wh/wt5OfTTBxULFmJLpJd8vOVrAhMJQJi8AJRhFC0A8lHa7TfJb2dMqEE+b5CCN0rorymS7N8mh/GdRMgQPWVeVfk/aJKUz+5d90mozRWjK6Ad2qnKryPmZWHS/8kCzDiO/tA1YldsnEWfoPFAWflT1/EOX3VpVMqF7w5y9lz7ww+zfdx5J3z5zxZVTbog5leEH03Oe2bRs+tWbHkenVrQffGVS58PbLvj1sezD2U+zrxx88MqPdpYQO9S1ffnK9dmTD668evNuIpZj2THsreytwAw+EvRtYCaYxSxmFquuYjg+pVT2IKfgkrl5EZ8koFGbNBq1Sq3+HDMmrNZgBvfAnQeIRknm71lHWKUqwLGAzGSzDkGthlSoB98taIiU1YI7TTf7+FIe8cQGOmh2WFnyi7aDWPMmUtOwLUwuyCRgtxyDDmjOIatMkBZYztTTfcDeNLErCK/9UZeRFkQOagSDKQVis+t1n4r4m5/mw/DYoRODjZg51CCRwLAowolfXLjzy6FfjLWxsuO//gA9lLmQyTojuquXZVyoPHMLLh8ztWacPZIdEyKz8JpQdt/W1Rnl2f1Ow8LFMjqd3Zkdw/2EtFsIrD+g/nmDrAeigwX2nzeYxJPQzxt84gn6eQNPTwKanzcYxRPHzxu85ERQBIymNOR9Ppm3B88WtBCE3rA7HGGI3tCo7YXUyXhSrh0o0OiXItBoQlyF1mXqpcmO5t/SU4PK7K+gip2ehu5W+M1UrRt6n60/e7pjVjCzNzBrXMfsAFcbmNXRMStArzvYxq9OTh1bWNg2jX1l6thQaOzUr+uka1F/G9v/ORMlMisB9YKyOrHad5PvXt8PfGzOdV1XKCdEGJxeB+fvLSrilOIOU1OmXhL9TmGU2RIq1Os11MsaFLtcXqfTUebyeh8uBqbiYgARelijJ2ylt5h7DOQ99vyLijWlEVCs1+gKt4Z6cEJQex1LnTtcO7xghzdc3INSgrIMbdb3aMxbLW9peqhQ07RMJ4plQFCUFls1VvICxZqjQ2QZUboJQ/VSfZu6cfTqvhwO2CCiTpH2PleQkZogMRKI/kfEmu6kFEUQwAN5UsVEOcb8aPYPJFMlIm7gGZT9x72JVCARihmUq/w296TyNUv8wWD3bWhDdOd1+sZ4aIwn6I3UT2lb5EafZ755pDoYdbqDti0tpQugrKpuzfVbshOq3FUtqbYNyY7lC2u7pBgF0B9EpXwbKAFbc4uFcl9pws2BRCLXC9YgsUzjUajWllrjRRYTowrqpnP3qnrQGkHvnl/4UDAYUMgdpfcZ09FXIHWYLbbW2VuLn8NPkQJCwIefOpDYTuXaGclr9kzfmYmfihh0ZzJnJPTGAf9tciDN44QDcGu5PLR0PjaYTTQZ8IBFIpoj1Mp/zSArcs4vKR9XEQ5ErXq9VR7SyaZUTkq1JMORWpPeItfLVXgjGv3ARa3NrZFETdDkDkQXZy86Oybzj+yvFreOqiiuFFz+oonb/usrIs+7cSPGIlZRArwjdPBuKINyVSg0Bo4OfWXkIMag2F9QYFAosaGoAAQiBQZDGwZEbQWBGg8GuKjTauU61QUFHwO5crJCsQrLAZBjLFoEZRXYUSYPh8UwQ3tZhc9R6kDAoXMghx0TvtVhKy5VPEKhuGzw2huGe5CkyXxKAwVj+eUaCSKT3hNBMulCDLW0c9Z1TDS1a6AEfTO4C7kCDs3XK7ZoE8zzmtjyEq7NgEsOxht0Cl6htRVZ581yuTSaGaMrSstHrflhS1FSZ13fMf7ymHfsf8XYJdlLkyZepdRXajY5Ld7S4ksino6muW+uCZaMUi+47cZo2e83l5aSNu4lbRwibUzXVeOCUVsjx+YabFZ9DBx2w8ec3XZscAE1HxwjAaEN8Qbg82iDhEgc+vTOuct+v232sqW1ZQseaSif8yhz4K6Pl0ze+tml0ar6/nXVTd8Qfp8LAPtX9mJQBv4oFGAtNhqJrsTEtAFjSTCQYORBLmEPWhJMtESPC262k/lIUDm8nj1E9Dhk4GY5vWGUYWaPjP8c+fx+Iptk/k8cBWQy67bbHc/B3aAQbwRmaBMMnpu9Xq3P60v4sM+RhJ/IAH1KLpfRp4rJU2rylIm5mZg7gsqa8qIEQsheTm19UXei8FvEQhVVpYk5OK78dS4meGBG4/MzGjF5RIBd0fjJSk0mQSETw5bY8P6KEnFPSsI0IjqTmWbzISYvhUqu0KEcxJXVgu73ZL5fYKocCxMPH7zsMVh56iew8rHLDjwCE+2VpoLM496rGxd/9l+nLto8eWwpLMj+Fk7sjLsTt/95/X3Qef992dP3X/On2xPueGe2GxYUz7jjMwggs/LO/jvfb45L+4HF/Z+z1XgLiIM6MBpahVmb4PcRKiwwKJvq6ddo+iUbXSibbepyzHfOdc0r6yqfl5w9+lLTqtE7Kp+2PW3/oWNv2Q+qfjD6OfS87bjjeNmhqv2j7Uo3BEad0WfENFxcp4wfwztIefcKKqzcKgHY1vtiPTAoxCItQYwrghFeF7Zai8t8SpORa1LWQwzUppNNtds4yDnaQK8Q36Em2vARV3xpbGv5SReN7fb5U4ILunowEYO+6lBAcBWkvgjAgH1M+Yw8FmofMTlXxKjU6zvjsOUQq3pzeFQ14lpqn/glegRKsRk0fOVkWlz3ktDH+MpcmsGBoP58xsKqkYErMIeJKkavWC0wn30V4h22azfMuHj8te9frZrXOWrLHMesX8xffhuzpe6CS8dd+uqdyxe2dioKsoGqzsserkluzP417ETad16tDpZetwCvXbhiZl3tNfOnG0aXzL5gbJdn5frbl7ljryY61y57AF5y6aRJC289+5UwDc68eWxLtuKJ2lI/7Cx5dWaoeupu2s9s/xH8O/wKGekBUAIjwgEOcUqkUWgVVmyTexyc2SDnkVLBWjjrKE+Ld1xstnKOZpJnmndebBG3yLuKu8K7JnQ9ulWzyXt7bAd6ULPd+1Dscc/j3h/GnvUc9L4Q+3XMVxVco0GVXK0aBbmoAXFeZczidcQYpAyGVCqosdoCaqDU6ELBgI3xIytTTM+sGiWSOSNArZ6qgibyHIClDNjqg7wzaOIjQZlStVWthK8W9+BrBZWXgYxjVyksVb/qpzeU23SP6JDOnoj9Vx5OTozfp0fJU6TP3uSQwiZGRhPnFzxvYkSsYiqamRPkbMiCp7jaSXeRC+lyZ6E0ai1S1lJp6dsqIrJIq5345ci60Xuzv7+5dnZyXXjdmH3Qd2Nyaqoj2FA+dfylY2shKs58EmpOpS5auxK/Ern2wsvuy771WEF0fdH6CxZshyVPuws7qwpHpY/uWK+ywT9lftJYVP0gjGyQiT6f7dkxuAT/nMjrUnCBYJIX2grRp+bPilDCD/27rMGIVt0DWw9zYyiEV3kPbBN0WLWVNF6PfAw+GWx1vuLpgdFDplDsybLYUXiXCNmZ+ZJitlEXsU8BMfop9l467yUzBO4yKaLH5CcswtF5J5gBONpgJXotVifiYBoKNfN3XDMUfK99x0KKvgdHrcM/z+PqZe/e2PPIDbMk/D2Xqc1aUFweqVza9owIwLdH8nPdnh2DNuG3SJ19oEuwyrWzdbPdW3Rb3A9o7tfd737AJ9daoOV5tACoiChfATg4+hDwW612O0XjN8CCbtVuNUXjl0/EjoIc6OQgGn8vSFA0fqnK51QY8QO6n5jbDjkkdP16Wx6Y3xJyho1FV9VwRvxWHns/e/ehFx7I/qhiDtHVQrGm22DV3foKET8S/pL5KV4GWBDtZqNkIposaIkNFiWWk4MHdk6irpfaCjTaKkE9dMmMEdD772GqO89a8bLsZaRSos44rb+bWcRPADy4Sqgmaixm+OskiFkeMJhhJYhOjsUI8HwVguQvpANZBmMZjyBg5BzmYA/UCnKW5ziZfDVRDsW1IBtoOl0z4AUru0nSpWX5FTvpRMKmTcohHw6R4diRfS2re7UAFsMd/IR/XIQzc4V7z54U6UTZyfgzomO0gD8Jo70+ETUEMy3NrM1gKYoUBil9MFBfU2m2au2FkWBtdRFuSDazrNdTYPJ4CjyG5gIWQ9ajLQgGmpMNwWQPDHQXw2APXHIQBQLF2h6MBYM9KC/Gck1lbU14Yyn8GREPPdAuWKBjFAi8FEABe6thqaUMqKBqZuuo56Ac+JFXMi2+TFO8j9607tMJX6ZX9kmeJX2Sg6qI8JNT30TnsuGuZkN8zMTJ5Cai3rEnRDEiypAkH0DDtOVBlzFqbhipA2tjDvcnOYT3xF0yUbqgfd36Z1JXzV8+bXZ1S8LjCGsUGqVJ76n1cpP4Vfu1Fyb1joL21pbJjeMiLkfIIpfrfY6A0omXtGT/mm3P7l06tSEeLg+aLDoVL1Mr9PM3W+CWAPyghddbCxa9XV/XUhIoCph1IZlSxtv8ybV0zHmgnmljdMAJqsD2o6ACHTrsa466Xc3Fx9AhEMK7DkQiUXsPuc00qyFo1tPbcrzriEqlfjdaMdlHwbJdu93FV4R6kOJIZHc0qrZPZuhdsBvqr5CTu4KSjMst1TWz/HRnO0bE0KeJzJnTVJuSzqitTI2T+jwEs3h2TuAbknCCRY8do/inBBz6Jy+if2FcMXzLopLFH+xsHrPQGGPqVlTHShYfX1jnCY27WDH8b7X0b5cev6CW/o3RbLjLM1eYuWD2la1qz6QinWxB9vKNd3nnNtFbo9TeSUVaWRdA/ScAYFYRPkdkdC8UyhAxl2GUZUwsy4jD8Q2ATNSXgeUIx2OewWwUQqBgqA8qw3B8D/wzjfgTh2CMrscSCQBzbEbGoLhYzg4slkehHDOrvpmEVsFJ2RXZseySrz/DPz5bI8nMaf0f4ffwfYQSJXhcENaBdWgdt07GzAQz0SXgEsSEQRhVgSrUBtoQxwMeWYEVMZxSSRRzXiaXEymi5NJAqVP6lFjZA1cclO2Wr+KPIRlQ0K6DIA1YHetjMUv/iHbjVZAuniXI3LxKdQweFmPqiaKVsX9po+kkyDSTOxsGsJZLfSWXQu3FbzQ/+/T34n+Hv4AHsk8vj/8DvoXvyxZkw/BX8Lf5I61jiNTxh7k6PiA0xkGcjXEx5VwwGy0BS5CsGo0FYxGOgwiqBlgGZMgGbPk6KqU68lxaiis9p4ZyUkMJkHdo/Q4wq9Srj8LPpHnzu1QtzUKcNJKq0W/4GJy+LP6PbCw7AU6lJ3EvfB/+OluYDeSPok4OFf29nAL8SLTLAqBB0IN7OdW9Btu9Ho/BwCmd9/rJNN6tvddMDkfwvXJ78Ln3BtxcvszRIca7lJWGvsXJZeg5XJsQmktKmptR08iTH4nfJbmrIcd8LOheMTbTKMVTwa/gdjHSrRD09P9SjHQLD4+NFGNOZ4lxmFL86DpkILO2GIOVDAdkAoLlgxGnA/GXPx6Iv1yHLPnnS4OAxmwlBp+nsfr9f+FfZmeBGtABrxQulTXbm1FqTBscr2otHtfQOmYanMvNbZjbfglczn2vYUn7lXBVyZWJG+C9cIfxkaq7m3fDx4w/rDoMDxuP+Q4lnqt6seHFxkOtp4s/r/+i4fctobjb5So2pZzOhWa3KRiPxbpC7iC4PpWiXiuBGjcIjPV4XihwB1zFxZ6OWlNHR23cXezylMTicWRoKtH04CcEtdFZYkAwVYJkbSVsD15+KLAnCPcA6l9iNt2pNTYZUafxC2M/MZ4c413FtcXUm8QEOnQdvo7SDqFjUseCjss7PuyQd/Tg7wku+ahCuWCqkQvzKuQU8kx+Uce4SK2uw9oxTkEXZGtH5PsQPdxjZ9Kn6Q4PtYdWiA4mkrpcT/6X8HzrB5RmCd9quIfIefxFcmojpkAvBWJsdaXoGpCUnEGocxsWAXolV5DCgLTKRh3ZJNikPLwzytlYvH5j5uIHl/1h629W7PsaVqxWzrntTvTczEK+YeGd//3gpFWXjwuGtoeMYxqqrr3GYS3oWLp6zCUPVmQuCCxYuO/a3b96euftW2vhmuwWRnFN76ojcPqZO1g+e6TEUz4rnPm8YPy0rKnTl2qB2Zmz7aYCpdW3bQm6eE1lsnPu6mzivUe6V74m2ciV/Z+xpcRGDpP5UAB/F+Y0cU18raLJ2BRth+OLRidnw0vhlprrhUfYu813NG0XninaF9slvMg+V3RGZonCcmNNEWZlRhn6vulZU87piEj/oHerttpbnajG1dVMY/By6kVEDGK5xZII6vlgmOnB9x5azm+ky+7kfiQSlCurvU2Q/NRe523332Xqjb9aykOeV8GTdbW77M/akd3RUkHNIv0m1XbVLtWzqpdUrMreHJuRN45y9i8NlE+fsfWJwTg1aTF8vjd9RrSEe9N9IuatPmcFSxE5IcniDecWqJAYgjMQD5e3DNjyKkOuF8V7efOXY37qWPybiR0XG+46ctVDVzx+rDO9SffwDydO98Qe/GCKbGFrRUnL2a+vW3pjZ21t1fjOCzsQ9/JrMf+sR//kXn3lrFn7n9qy/n+e6rpw0oGJjTUV41ZOldf65iy1+a/+ABqfbZ9R0vTU28+1T4Z3Rk4tjJT+AsD+P8JXGD3SkN5zCCoy2dGEC3amqSKnYVM3QLr6XuFn9N+8zwTgK+0SlkEfPMGXIu2/+F2oguVL//E83wpPwA5I5/WteD+zlsz/FlAEpgtqaxGwBL8oatZ8YcEUAv1Ip6PLsdyBHc16oiv54SoQhqREKACGXCvJtR5eC2KoAX4gzS69fyCf9B9IrxD156S45SRZmwNROeIWW2UVKwaZDb+Lnhlf6WBxMcfXF0XrGhuKFsOPL6rmcTHL06QE63ew472NnphJzVeo9fqipuaKuvXJQJW3ur3ArJWlFHpDvKmpcsb3R0n+l1eSui1il5K6RcFUQWONAkv0i6DlC01zEINmY74SwErOHLR6pDKrSKXaSSVXEU07DopQ+/6rJWuzT9f7B/I/jcHU5WsmBVCMzF0QOiejAYuFcZVODhVzsgapYpdmvfmKRYlF+QV+19PoiZKKpVR6Q7SxuaJ+fXmgOlQ1tsBEK6YzxBqbql7ZIPY17MaH0bukz4wgdASovzAyoBFTVVYBVx3S2U03fJibVCm1fZTO8zX1u+OncLiU4evD0aZbb2DH+9NBo5YCuVjijS3lsw+XS2XdQco6LOaOKzoMTKYvNIyeri6ThusGjcpjGAAzGrNfTEz3h166zvqtDQPvGJcIckwp5usitEj8jr8iIpWps8YGy8Q0VxWzhEmSntESXX5qN5jPUc9rTVpNDoJJN9+iVT1unG/XPo7ny+V2jf1xtYiI7KlIqLvUy9VYbXflnHbSsQm94lJnry5DHTlERWNEhBTNODjUjXZSMJkMkQ8SvnmdqcycDiVTwWAqySSTwaD4yU6Ykv0bvUc/RCQmCNE/Zm8X82FuFAyXoMUYzUSzMGJ4OSQ6NKH+yW6iPxyHd5LayfCTZIQiLFPS7DEfC0RDKxZUMpZMQRyH0ygtozfkPv5jxq7Ynk/DJyZSoIadjqZFykNNial4KKaz6MMFiOomRwE5tBItMQQfy85fnl0Lb6rJPg2nwUvY2zNVmTr0Cjq5MHNf5n6iUVO9Zl52DH5AjHuul+LepwEQOwARGgjClhaJjxDju77eahViFRXOI+TvLdzUseHYbBo7LWK4UdwIxdc53IgywiI+gegK3trltRtrcS14TwyhrhqKHCHGc+3tP4n2sotJu5QLxgimO8EYk7GLq6gEq0LP4T2E2RrgMSpeMrnVfOo3nM8xg/aenT0bP8Eu/noh+4i0xqDv/5zZT95ZBl47CuT9Hx4wmFKFlEPm6vSpwmAkIsiVqUgk7tUaNRqboswrAI9HkKtSHjtrY+x2RTwZxIpFRjmHYSkjI5aQDJSVyQojNwthrUarpY9qk8d90Opw+xiZ2eO12WU9eOMRs2CmrzYnYtBh003oe/vUO6do16R1r9IUuzbdO44JfUl9TeKU+LFK2C/kvP79evII0NU7bO9Tn4aEuJ1FDCrqkS/6fPs5nsaVmnW5fRdinfv0qaoAzStOv0VT3CrqJ+Ic5sfrMp9qVchjyfR6f3bjspZV9mtm3v5o9pB9vmUOK1PPs1x08dOvnt67bXpY+d7Dt35vMjKhj4qiE9ddlv1wdPQK0821XfCai1ZP1HlCE/se6J6V/UVN6S+f2PxT2r6r+j9CG0Qbpk5QEcuLWF0g7aOhgucYVdwx+NxIoyqHVCZZT2hDdu/y2FeiuRTIFsJfw/fFPiwhZVSLZVTRMpR0fShdPKIMYtjwxLC5YJhhkwdCs4rGSwmctiz2FTVZfgt/lQ1nCwjPXZMdwwAyXheC/xGSteElE49OeD3ETOz0eAsLXRA0NTaiUW1t3hmzTTNmzG5EyOsqNLlcha2j+IVAaAI+uoTj9zdxpVS78dYFi8BUpWaHLchrXaiwkSlWznBdEJk9o9Cl69w6sQe2Coq2qrJUqHjfqLfajsEAmIFXCroLTL3KWv3vL5hhdVnJ84oefPn+QwNbxmcy1EATI2CHub+IiK6Z3ib6yYd0NNWfg+l6k+7ECQ0N/67X5N1hIOYQNyRLkSiTxSBluozjhIEq8SwfN5h7TlrS0UBe3OgZuvGXX2A05vPdwfuXVd34+NSKGiHurwg5ggEGMSalUDalTH79km59YWuxw75k8Ysrli1OFPjtxoDOVjTpoa4GyC+dknSfNOjlRku8LTR3VkN5LGXfZuZURk0jLsu2/Sa7/8ViV9AZ8JX5zaaAjGdlxR232mEWPiE49GVvb1k0pTZaatG7zCUytVJ/0ROfyLWZxgabQq/zpl0basOlgYJp8C8dNqVMyzFELxD7/2IxJ8pkaBKu3FwG9xXBfZFHS/Ykzo5lomNqxzzpwer268q2EQ23BrSOGiW4PcGgE8HJk/AkjL3OoMnpDJaUEckxyiQIowBsnQy9U32+yVxR0YRguKS4OAwalMqj1iCrHTNKcOLgJKZEJjinRILOUYKuZmn1izAISlCQyKhR8BAog60H/iRAoQevOTTF2CMLEXsrJsinOK2C1SlMEZnjxuHMkaZQECN5gwaNiuwhWtLJxACPnONffxNLOOQEBQiQvnNsskIK6vFjBIat/mlhPrQ0xyqVVQZx24haRfA8bOGEw9gHu7I3rrgy+9F9zW2pkKfQosRIptQ1Fk9JhZdedsAUnVDvuOZ/7o82lseKPJHs/Tqd0mirqA+lZxBuSFp+Ot8e0dmSUx9MtxKOGJ2tzD5QWxgsD5iMJiXL8bws0rHtUrgffl8oqIT8Czob0lm+qat2qPT6wimOzdXhsnB4HHoRtjrs5jK5SqFL7/6c6MyfED6QET6YD/5bMM3CW4gx/QSZr8tRBQNKq+eOmksjuzo7Z03h46a4CPnl9QaizYpAs2K6rgf5BLm9rnlWc/Os6VPolaEdlNbFQd3cMfPH39O5e9Tk6unHUQGYS7SzPYJp7m5dta8aVd8aN+32Wua77vFOLqS/0sTVv+B3a+Mw/ouuJtHTIU2T6/1NVDMzEo7W3yjaX6/uTA4AJCE6kuglGBB9Dg4E5lOTSdoexw9zxh7M4zCw7ydhEZAeEtXVHHDIkPt5GTH4nkIRLuTgrOWmC0pm3x7ylsQ9gZnNCy0IN0Vt8Q3eGVMawp7iElf4/nnayNzLTWV1hVPuibpLEr7CB2fZhSJ7bGPB1DujnrKEL/LwVB36e9uXV8SEqVvY8rjXG/Pb2fmLrp+ecDe+PEnuscRd7kQlqgs2NY7+8qp4fXjGAra8xOMursVzVq2aEXeOfm4Sn0y4XMUVuDWaEueMN1EVfBabid5oEuT4Ga8cysG9HEj0wUR6pNLXnFsSwmZpZaikWdIdmrP98GJwkOi7JYdEfTev7gpy0OhVQqXd3CItpeUSm9EoMDp0rOfTeZuHq7wfFaQiIYOkZQ9ovAh4sl9jNTiUs1PUg3aKJgiatf/cTOn2v150jOhHuTlwwExJSCtpop3Cfmc7Bf5umJ1SHxtpp3w40ky5OpkzU3S8aKY0CdRM4cHG/tf5XjHvqA74xLyj7WAOdAu66QU6Y2p6gVKTqqZfE2haASn56G+J7qRJuehdE73y0yvgwUaT02UsdVYbJzint4GxSCGlI7VL6Uj1NQzbUdNAT6fUjFIX1/hpZlILzUyqmwfnbaqrmLfJXjGP6NpC60yaoLSztW1VcFiu0h540xFfUXpoolIP+fMRS6t6U119ykwxKBsqaNLS7rh4ENQOV0pNXqu2z5UgD85I+AuD+Uszg/lLvxzIYRpbMSSL6TmZTEemMm2E581l+i15TkP/JM9puJAt/mbPTGZOpmzebX+9bfGNa16cXhLquLwuXOYbvaYBsYtu+9vNF9/2jx1lkdHLqiPlgdFX1qGtF9y8ev+MRbd8dXd5sHl1fbTELWwqsEv5Tx+4qid75q6rVr+3tig4OvubTVUtniaYuK6iNZO+56pj2TN3X3kUGqKFzdm3VtcIviYYXtc4OnL3htXvrrpn9WGoj/rrsm9el2p21MHEhtqIJ7cm+3fu84H11bXwI3iNtF5aFC4Agog9Nri+KuHric9bc89PIs/bBRXc1whrKmZT4K2G4Zh44hpu9eC6r7IUzYTbpTLCUhmR85Tx7EAZZaQMEWeQ2EJtzbpigVg0jSNwBkfg/in6YTUpwy8YobYa+qo3Ve8iOkWVh5I3BEZvhfjbl4gdOVb8rSOHjbVAXJeGsIDw4E4RG8s/Yl2a/ma+2A6OHNbXWNIOxAyBPmOKlhIcssyce/5OsU6OHM7VeFKngGBCcGPJthK0sYTo3hGbjdYtNJTAisHyhtCo6AfTCI203X1e6LWJFfOdD4tQ/I071+5J8hsR76wQILraPljSIHbh5wPPr4V/J3XyCUZEk6RMiuyKMCAiLaJHhhZ1nrIU/UibLysAimlZwWFliZiH4vO+HE7jn8nzRd0QVgyHaTwMyysrOROxf52kQyo1PXD7fmoAD+Amfj7wjrXwl4TeUor1WD0C6zFQnaLvcAoabcqbSqS6UkzKASjc4+wKcB56CP0aQo/zEPQlYZIU6hEh5VLDqk3nrVn9n8N38RZS6x1Ccco1yoVUVqhQukeb50Rcpe4JFIYXAzf2Gswmg8GsVRo8EbNBp9yqeB4eBwbyijaAYaDbvdQgRhTVVugMcJcBlhp2GV4yvGFgDHaPwWrwKNbcOJhlasXK2ITezKe6QYBdqmfKcui6f+uLnYV/y6mV8NtsB7rkWgHffdVkVGvNNbWBUfNGNUZT9s0+r9MyGm/JtLZpdCZd8VTr4raKslBoBnxpmcviUoZJnbNMAltE3OZ2wchzVg7hTwCx1hGCnAivhfceguxu5l0i4YVuNBk+h92AhxG4S4xuogBDIHE2nY+d78vhKIfZAET/Pc68J/uyE1axS7InXn8d1pP3vcpMxGPYGWSenigYlBazggEqdbOqmQGwWd6q68H3CyZghMZWRlWjtlthjY/86HXbI5I3IlXZxWU5CRL1TL2utzevtCUt3HBQVMnxPuTBl49rf9Git4SKNT7+snHtb4UDFjc7bcPN6xSy1LRbr7rV4Zf6/0vmBF7JjiJ97H+ODNGDgGLhXt8NHewxUmEpVa+4dELxgSj6uAPNCmSeYEdtktb5CplZuIvdAFSgQzCsBVsAuh/sAUcBZqZridZD62am5fAA7KaJUH+hPC6r4e3qxyRAdHGN6owIT9ZEs6JKnoP5PW/qO1iOmz2tL8+avx77tBdO3cNuuPvObfe2T6Blv8xcjO4V4+Q9FPvoz92kAj3oz4fkdtUN+fUvMDKRLYrTiPZ4UyNb35Q7pWu+1zBG9Hf2NnEP0i+oDZ2cqhMAcyfWdsp74PP7v7HFEn3v09e9P+KFw1DkajuXLZ84cfmySan29lSyfSx727LOicuXT+xcJtDr9mQqt+7+m+ztcArwADNICwWs0qSMysLqhIY1mRVKhdFkMdPEqjqFTGmS1agfNfXgJ4/AVyxmwEzXPYcUhJWOwbulFMRUZaMOTYZ8Pnrq5ac7ydO0kyAdEgGURfu9asB7uQoyxXVC9fiLq2aoyoNCm9lVvcwzXj2xqrW0yeJXNcRCBit8RlwLTzAF+EER64AHywTlGriGRSzHIYrgdI2gwAxPehazu7keuPwALyEgHMDy40wPMnfzq8AxEZF8U3crRSTf1F1FDvDaA7LHRLTfWCyTlXJOnxGrIcUK5LeTKTiCnwIkrMu+478Moeybvu9JIOUiUDkE+uxU+CjREK3AI6jkMsYKtIxVLuOUIHGqvDwBE6d+e0r30/Ky0pAIepLDPCH1p/5NNAALPjpu+vyJsSS/alaHR4sqfOGm+dPqG8dcWzfe4Z6TsLqUjW1Fger6SonXpxC5cVlebsg42zC5AWkM/N5DIC83DhK5Yeepb8BAvmtRbvxhhNzASWsoCeFDRG7AJmf2JJOA9a+/nj1BeORVotuUsuOJuK4TFjEuxm123+RktA6tU+vSuh3uqCruHg3a/DP8l4BL/Kv9arlcoVIp1WqZUukyGsm52ul0uFxKuVzm8XjdboXT6fJ43F6vQ0w3pjVBk8PsJhLU4DbGri8kdmWFMLvIHfM4VXLAxuJeh1rGROgVYyx0KZUBhdukULgdXq0aej0ytUkrgzKZ2u1SKphYXDwYC0ugyYigDOyJOYpl8YhaJ7PK4or6E8P2ZGmEjBSRpR/MgJKOpfNLDXmno1g+C4q47Zo5N9uklPFk5Ld0Ju3PDmYa4/PZB/PJ4XCIZwfyjYnJxp4661JNN4VNrlDnnwv+stFV36VGQWV6nN0YngAdvuwnV7ucxoZN+45NtoZDrNzgiV4DNXsv3wePLIxHimkuk0DEdVP2byev+El22kVOi0V3xX1xKv+S/Z+jS9jbQSHoFabKwVQwA04P/RWwczUQ8sCJXBa3EzE8cGC7xe3AGm3haPecSKi0cALADsdUJzI5nQhvRmS0kZFYyHstbpPF4jYqLeGI26KDdElRhZZ24eV4I+7HDH4eBgFDPjxwwWC3c6njGLmwI3zAot2qeYHM3TxRbArJPQvhLnnYYrWEFWvG52HwKXqeLkODTohwPtM7cpoGtqZBRHwb0OWnbAmDg0pwXKU9/9RNOyGf17gCXfLcbutjt7qMap2nvM43ZVZLTWHSu3Kv/akb3FyBz1bN3p7ZeunUS7LeBXKd2RKcZtlUHyc/XQJvWDp5KfzFIrvO5JWHif6j6f+IkfRZr6hLbQZniC5FdeB6ogNnRR24ZYQO3Nf/OR4n4r1WinsYmz+SEGXLoj39b4q/GIYn3X+WjMdPxDICuTKyuTJMZMRfJP7CMaKMHxPpKJXRMFAG1XpLzdAMvqA6mXM41i2x6wfx6XlQ9zxA+HHSWTPIDLda0GKA6V46yzJRmpKEItbL8oj19ZmcaAFNmcynElaeUYKvnzqVtKQDffrNw/QboP43iL2xn8gWH6gCbwrtMv81ZesqMAXH9KsVcg2QQzcwaYxuk7+w0CPXmORyTUAVCCpLlYISUU8ppASVJSZUXAJk8uqIRq5LFtodNcHn4ARQAG0gBFsOF1INYIOa5q9TwJYDcv/bhTR4ToNHC3K5vVout8qrxYQ2ZjCYnUxMSKY709ubpl+i8jGYhrRPwv/IDKxLDgvJ5evz8B3pQG7M0xinqmR+1Pty4QccEzBioszkctUky4N5F/ZSRZvS5TJrzf61B6z7L3Q3zFeQoWWB/KPpFYtuzJ5+e9uDcKUpe9uaArPeUfcQ1M5cd9env6nwc0hm0jnDK+HODjh5UThSisIbsn33XpfZMWHxHBZn/tCRXbTapvGwMqE5DZtf/2Mf6ecqwn+/ZrcSLaAEvCfczkGFjiijtgSb4GL8PnYfJ/dxrQUTi2Zrp1tn+qcXdEXnFV2AHmOP8ioystEUiLFMxsnlCAC3UqGALCcj7BFUxl0ub1gpYzFgObscyRVoKlSYIFTQ3CGuoFxRqlHIEWTsHPAG7Xw4aFAGQ2Z7wtUeD3k1UOMolXzLv0xPoL6iZ3JxME1DgqZER1lZXkrnYKDoJgNRPHSanBTW1A8keAhXkfa3WCmYRg6lbMC1vATyI5YkUM97rg+Ky90Tq99zvj1v+jPZ39+8+cBT0Pm9stFhxnfN2I6FOxa2jR930dYFzM41ZVfNbfGOH782ufK+7N9ufyl7dPfh22+E4Wf9scXbP6qflD32WNfiltlw4bWzLh7Yc6R2Um7PsRReTu0kQQOXpzamUAp8TcdkcridlNvv3CxiSdfnbOxrJaxruLEe1jMv0F/VDRvJqP9nRF78koyxKEiCM0LnBXaIC3CgRl8fb9e3htfFN5YeNz1fmuGVq2Vf8AgUJb3Q7nW47XKdwi2XQd4ts+mtbhvUlcj1dm9Er9N5oJf0o7c8WeLz9sB1gt0Wcdxst9sQKbWoREvmmfvJXC8rKQxRY6zA7k+9FHojhJ4NwZCjAqYiXh2Ab0BEFXGYUtTPy6NOrhiYlsmphF57RgyIpzN0jGbGkYZcLryLMsC3p/+75kQu6n2FmBJSSt86NFMzT7O10pVEEWmajkh/OOnL55bbpPQ560cpMr+TT3QXmZzBL7yuxkYlMsgnjXeYou9tqFly3WufZz+5ahuU/2pK5VUnYFl4pccesoZCUGV0R9bjmkuD9ogVRqMwUuzfofc+cvktHzS1/ujZLQ0RCd/JQ/ryNSJfC0Ap+LNQ+mI5rLCMVs8C09WzHBerjxbyUWOlmtj9KhWAqkCpWg3Mdkup2aQ2lpoKRjt64BPC6Ii/tGACSARUkImWqe0KswMwEZUiEYA4HnLY7V41MJEfAhC/kuFDQYWSVLNc0BibygW1vqncanXwoWgPmijI1WURoFOryxQ9cNT+GcMze+XX/+jeJAV4bBrukD0E91PM4yVNw8NzMVJom2tOiBA3OSgCnFuZB0QXxgMdNMQfrQLnktNLbk1o7m++t3f27A3ZB/44e0a7xZqaIM9GFfOaQ/BOm8/rTkUaLx138MH2spnzrq0ns4x508W3rXgvW1OezY63WT36SATXbGJXTjE7PbLIN+qO2+CohyZNn7XuJ6L9eQ/axPwEvZnzP4rm/I8GIgOG+C39hHpVoE1TJF18HdQw+5hWYq/dLZghwysYuVI8ICBLy0FaKT+GfECJfEcUXJpFacw+R64x+SiIKcXIH5KxD3Ey+gyHfIKC/xgqHwL4IQToY4h8IPYdUD32nohC1ttrI8T06jL23BmwJ2x94kWfrs+uy50M5OwrK5WjKupOAXk5JXVhdlctXAAXVGd3wQtqsg9nH4Fj4UK4oJZcL6jJ7so+XAsvyD5C2+NxdA9azi4GdnBK6ODtFjvaaN1o22jHaqVaZbKZ7CFbqa0DjNOvBVcbNlq3GlTtYK4BKXWqBqUCyhsUBqPJbCGziJ4CtsE2nd6k0+n1x/FDIAJs+JkD9ocAMVR+cFB3OqJQ9sCyA4ClKx4lgsukh/qErkmHvDqoWyXXOajEseocihuuHgbG8WU6/Xb6byeIklEfy5wGujOZ2KcDiqHIiSNyR4pbg7ksoOV5/Iv8Gk4YLX9Zp1CHFAZF9ohmjN7h2KLVaTVFanZx5nDCbOAVROB5ocbUCR+MGzQa3iPyzXLSTtT/wwm2CcoKPNWCnI6HbDbrMfwkhWzphhA8D8uAFiihAOT4yW4tC46TUyewwhWCOWFrsi237bO9aGO1Nq8N2V537HYSq00wu8nQNLRyyt2q+7jHaYy/a9mPB+L7qVIswfidyZBm+JRwQhN1ERJRiskjou+gvyKYV3DDuaGmgVq6YZ5Exuw8WNkVa6maVBX2ruuYvsS3Mn1o/yxnKbrH+T/X1TYlm9t1YyZdOKpg4nUT7xJIPa9HW9B9pJ5FYKNg4oi24jOXmhnG5DQhU520WPWMoIcJ2AQ3wm2QgWpfa7DT3gNnCCa1sllxWtapZuOkTmyr7iFLa4RuHardyt2Kh+A9bntsWc7ni9aMxkUNgMnSWtGwkHSiL52LFqqoHKhWfnuXH7LlL3q+SrFS0HzP6Hh5uC5V1HrdxDn+2NzLj26bXOQIeNwlLYVBT/RiRu8wVgXLwmXtyusnVRUXlhdUfu+SJ5x6IowsvnBqzNj51J/r0f6T7LWij48b1MKZwqIj7o9cH7k/CjEarUqXYIt0CVMdW6urMx1leszv+N70v13xTuVp32n/F8EvQqcrTleere6v6a+1ak26Bq2GVTdozCZTmxSlAAGokmB/EMSAqa+LhYt83sqi5wiThAkTlcCyQ97amocqq3rwkwe9ptNatgcu745oNcfga8AMC7qZiFts/Gdd0JVmAMYMG/F4mxHsQX87VHnaW7Pbc4y8rJZwlaHM63s8WLQ7dl+wtcxRz7Bycw+SCXrG9DH7OFsXYXQsW6do+XKY9Kc7uTHdCdFYphu5NCCkVwrDPVMfo1nI6ulGb4wwIbnuJX8gjEgeyog+rnlofwnXP29UD5u1JftY3D361tE5hJu5c9iZBaIPVebV849gfDXl9gVFzdXxRnehd63I7vMO75/tTEhuV98ywL9+LDcWCsJDBwP5x4g8cX+OJyJE1dor3HPE/Yn9Q8eHzo9dH7o5tVatk4Wd4RjhjpiplnBHrWmG6xhz1KQuKPR7AqFCfzToLfJ5ArEiXzT4zzjDgzwYYRQJh6uKoqaiomjA42mLBk3RaFBkmeJ4KBb0+gr8TMBjs1qw2emwY5c7GvEV+QvDFOy+qKrwOH4UBIGb8IlC4pNzGUlQMBGRezwUULrscICo6YFAkHCRYIp45IGPo8FCeTitLYJFrwcfLxY5x8zIKetE2XiEYYNRHRtlo3FFPhKF+nvARGLQx+NMX+xtSDjoy3QmdkJHs4W+HWuqB9KCW6xe5KVhfCTGeZyWEJJEDT83s+lrakYwlegdkpa467xcll8T+JechpN8gA9U+asgD5Ns6dk5c/CTmR3nZy0m9uhix8LGxY3ZX7ng6a7sa7/4pxyVWZSt6Dh6dBJ85bHsuyIfbc7xURGxvWpAPbxRuG214XrDdsP3Dd2GV0xveN/wvVXwof+Tgs+jfzGpJ5mgrNpeaq8+YfpllCVXJlPQlDLhZFV5KlFZVV5RW19XVlGrUNZUV1fV1Zrq6moTqVRbRa2poqK2pLi4Kh4zxeOx+sqKsvLSJJNKmFgyWwPGHYmXxHBjsUkBa2vq4sVVFdX2srryuqqqY4RvaggzpCoq4pF4MWGGg7GSEjWkEsc0CSwg5uMSu++hoOK0moh7mSTxPWo2IU99XFtRJa9Oa+tg3esVjzdGWi0Psa1aMqeL2ebc9obi4saKhkitrqKiQbFMcoMbInYMNQlxuyHddyYzjGNoLoV8Upl0n+RBJrIY6PtS9CipGUTUyHkV5QHq9TV5lhnCKDnMJcIegE4wK9Ng5b8zyVBuMg7jGWj8F9MO3iMy1SnCOwuahvDOv56O4FyRuxLD2QjA/p8SZlpGbLwkLBUCCsvh2Ok4fjC6N3qYw9ND66O3RrFRpzMVJskAD1FnneNIC8pBOV4kaIsb4loFsfmVDQpqMx6HCITJ1HOBECtqiMmxrEHuNDkanCGMPToT0eJMxrReh3QgncAQh9PlyaTc6enBTwtlIVco7UQKuUyXipAHYR1Ni3oc1GFDnd5Yp4vtScSb4l1xHPfsdt/p+rgCExHSbTquoxh+ipScKHkpxbG8kqc7A3vp2l9fIt0rar29Z9IDC4A0Wkb3qRQtQ6HmKRR0DoPXdi7Walpaqc1dULdC0RTJGyKk74ZAqYruqJKBmIdTpTtbWMSkkS6JdXjDP8z/8FUtUWU+V09qMbiCe0xP/crtSI5X4bILw8rq2viRXTVXXdVUeHtEO3l5HZzevtJXGOFDIeT2lKxvR59eWO0IGULZPY2RmvFmbeazjrVZQ324oZWuDdze/yH7E3F9zy7a+OtRGF4mZYxqSdTQ1b26oXvA/SezY5gYu4E8HxPX9tZfLeaXwnBWvHlsGMPJw/NLSXvgYi5BaQ/9GnCtuD9tgBsj5P8XI2hOpMBuEyActoMu7u9qsrczM8R1RG8ujyCfy/s2nu/pPyXmfZs8JI9gX/Z29JmYJ05a29woSE83u3v6fyk+PUZ6muYo7P+IfVTcOzbn9tmV0t43hDGfnz5bNGzvu7r/c7xMXAsJ59ZCbgO5zFpRhbgKOjzfm/h+sV2l929GvFhvBVwQ2RT5MIIjvp7+Y+IGdcnIfXlSFuMU6x3Orbnuz+VL80VLo5uiOKro6f8v8beJ4QupiOZaYw4QOz8FBDLLRqpq2/0dwtTk1NRl6h/gPWGZ1WorDBfFYha1JpFsSnYmu5JMMhvrgS4hHCFyekIKRCGTwhHEpMIRZCEqALTECq3VjRUxT6GVs0RQD1wiVJFqR7VF3qKmos6irqJ9RVzRrhRIcakk57XETBZLrDoY4BvLnE690tIciVl0kfaNUUis/zNHYDsSbPYU6kH4QItmq4Rn0JvcEdtn6UE7BHVdyGNvtlgtzYrywf3zCX1nenupy1YmdiazYnBsUlyPISv0Z9LSflp+zU7MUktn49w6QZoi9NTXa+plYnS7OB6HLNnnfIIGMXpygB9Gf5U/H7JdEYKDaWsBwz9t6P6rSy9XGwomFYy9SyiIe8J3rJkybvyKF3ZefUnlxMJx2R0GeLlPb/FaquCs7G0dNRuyX7SULIa1zPVTzr60wKMwqG0LzIvWl8ZrFqz/cEbdTat2wCmXTY8noWzKMr1JbeRDNZlaYWJ2wQvjOuGPpLWAP6Jp6CUcAkpgOwImcvgZ+c9IQ768v0LcrQeJkTvAM2ONjbF4QwMONcRjDQ3kVNoLH58dBVf2dwMdiHaDOl0PKjjM3qPQTQagB67oxlh9FK4CfKKvJnE20UteK+IViM5wQ/zjxjcuLAjURYqatm/OdlkmhBwujydYURMZf39kYN+3/y1gAHMID+8mMnoLIHY3BexXAhmRx0q5nC6bbzFqTosYrWaFNsVxMngFADK5XCaQS5nMqE8mYskE+e6lZ0Rjy6bLE9TvM0OJwvmt3sE4+5AqEa4fd6kr4Gqfesvcxuz3/arakolwAZ7WNHkhGWcv9n+OTGyDoZB5HwAdz5yk65vk/svZh/ER5mJy/2Px/ktIgWaR+ztH3H8NLhLvK/r/hFexfyf3e8l9jjl5l5Rbb/j9Qnqf/PUnl5aTNnFwt4AY7yc6/aVHafrqA1pTiuavFuqVmhTeCwQgNDeTQRyIpjaCR8A+gLWgiRx+Bj4AbCfoAhvJCQM2KVQpgHcjQW5KIQSOIjOAiT6xea5JxKjTSQyI4RUUiA4nrYFPPygP8H6arw9m/sLd0n+pSEPdcBpsIg1dhD0E5be+n7z+DyK8HXlr5i8f3Jd7LXnvQfatbEZ8b/1RUtU/CXIdebGgM5K3w2sEDSUfDZB+PJfDG1LmEqm29UlxHEljIHPwg8vIi7PdlI/uIG32mPje9YewjlLU0/+nA+QoIhFrpaNQQYgHe7GAaQNisQHxI3gfxlrcRA4/wx9gthN34Y3khMGUCgx2Q4oDTd4EIaZ1RN/ahjAWw2TOHh8o/4C7Rapv9ktC12UiXev+CV3J89KF/pNUfRbYIVEFs73sW6BYpKlB0IhEcYh0J+kDIPUBKQsNlEP7AEslDOuDNHmtMflV4LIP2LfgRNoHW7l14D7yXid46ohBcMdSBgPNyH7A7UmJR41BPB5SqFMsq+xBvxPGWgSLMGpUykLrbRGq68lXvJR8+aPky+1NWSgVj1j2WZDW0kQOP7N8YGE7LV2WjeSEsdijcjmj1kVN9LVKdcpkYo+h3wEGTrsh0VdO2qOGiANKtNgm4j+pYUhbxWI1CVIPmnicD4jL8XR110KFuygmeA2cUK7h1B5V0mBRNqdYqIZcQbFCv762gWed3D6tClt9XpUjrmfNnLmgNujU2cQ+v5l9s/+Y2A4LhRq9oDOn9HqGUYwnlaXV0RLyUZPlkVx1+i3cYIUcUZkMq7RRo5GhFcG5igyrR74GIvlYA8+hXsoGzXNPNfvVfluLzW/uqJEjFVYUlulU8+snOkwKLTehrDA4qt1R2+HhA4pATbQq7AlKsYrZb0g/ykX6L/+n/agc6EdLrmq0Iujf6JVzegP/k95o+fd7A2Yf45QwwBuAFSw8ZPDJ7SkKNSmQOSWFfHJjClLsTqWuVSuHcrmpVcD02qFUiv2k7FR2KbFSVaNUwhogKJQpItj6BkgnlJ9xkPqkM73iKIvBgEFCI6FrQRY+B5vIc9kf+fhD0QLj0nnesVYvurAk0Xnl7HDUpuS0EKv55spbnhS8kxqCekLvMm4z2Mf7CL33UXqjeXr1OXqP4dlAR1fQ5MKYcSm5UFRGvuTyFKGeLucKxK6aLRCChSM9KaXw4CPkq7yCfEVLU2KlvlBCrbJJuU/5M+UHSpZWcCM5YfKVTPQNHy8DlSTng9WsPH81b3Hzj4W8+gumuJpNLjQ7Gmu7dFIgZFFwNzwoY8K+qRcVGkvJpYQrz/4Y1XJLiG6x5ShQwmZBLnSxkGWJFk9ZbOstkoDceKN0vGCFdBw/VTpW10pHt086WmySIPUYzSk6GXYCTP3lP6BT4yYyochqeB7UQKl6Q6RBDOheStoSaQfdVjEmc5XKQxhXuYyB2oXHGj2uZy+6sCHFLQnq7BPGzE+EqxW0Dl72VeTgZgIO3CnIGYFMZAzAVEk5QE65Y4ghM/1LB9LzJRKnTpOOHR3ScfTo4VVwOKQqFIpV2ESndWlKJ1VYQA+ALrIxLKrBmKthxaoYavQ1RJEdUqFM7CUxk23MSKbeMB/46+5rXW+ccXIz75hAfQSzbdkX+g39N9PYjucBh+8QAUdWAXlC0gvZIXph9mkRzquu7qo6+k0+RMbHmABYxa4g1NScb+5QdRFbnCoG584cZOIYMm90k3mDCYjzRnYpE+g/9H/4Tkjemd2WfynMbiXvfEt8Z/X59AzVUAVmuJaRf6eoY2S3Eh2DXSHqGJk3yTud/+fvzLw5+M5+D2nPSexKImvbhFBurqBZIsl0obVAnQVaaJTsv5gXErEVacIO6X85I5j+yYzAPHz+GQFmq0m9LxNpbBK8Q+azLkqd8luoywyhLv1dZquv/9/QljnFKcFEUb7P+1b5rhuQ71gp+EtSStGOIMNMKRC963zynYq7N76LaM/0fVfRTmi1c8r+B/4Xaa357rSe/YzQuvh/kVb+32jXFczE/j+L/uTthzhKK6a0hgmtWkqruplpNRrlrbpmcXRqRQuDEAbUNYIKqhLp3KQQO0N4Nk8YPr8reel38ySHmSZC04v/d2i64DvSdPYrQtPa/zs0PfmdaOrvP3sq+0Lmvv6bDbyyJ3sjEG3js2z2hbNvSPcyL/yTe9PJb32532py97TkuV/nnhPhe4j8KmMmgv3/4Xobz1/v7d+13l8Q2o/laH9Soj2zM/tC9hLpXv/03L1fk3s/IPc4Zc9d9HePkt8tzf1uTu6ZqeQZT+53qlw7nOf9Zw+Qexty95bmfqsm936Zu/fqtz1H+PkYt7n/m/9/6qWZd7+7Xpq5m8wn5v9FuXfw35B7G0ifvPj/0z558N/ok1IyF+3/X+yTSd+9T4bEjz0qVGm9Xm/Cix/xwv8PRpKlV/znY8kweIH9AUbi2hLFHNq5X21/HvcAHhjxcYDwUWEiXeSqriNqc6SUfLm8KXGhyYu34X34RfwzzGqxFyfIJV324lqWi7fJrRfJ5ReY0WLq0r+NnLIyDBQ9uEdQC13McgZ9QLTml5DuKCnOkug74XgvvcLRd+IakLDNJ81CPoOrPzRRBGkD3l81FMmeHXKOkTurccOd5cFgOf1kXygPBFL0jPdv2pT9VbCsTPxLoLw8QI4S3hKpO3p6oO7vkroT8roF3tiDjwszEd70H6w5xZDTY8IgPfjYAUQaVczp5Smg9ohBWqlVyDWpXcR0wjqxmVRDminfSlIj6WsSdARTrJ33J/TpTnXNT5NhPaLVTjXVOyZIzRaoMn5Ls6GbXg2Uv3e+RvvhD8/XaFKb/Za0GUc43gO+3K9ziW2msNA2m8yiTURI/cdaDbNEcByx2FMsCxFDWq4bI44eiCwkLXZEZ08BBAW6tHrAGU7Ro6AiMqSU3PsTxFCda0d+OY8+4CH/kpG2oz3XjplrTqyUWvHUqRxwke59iqTYkIiR9uwa2qA23QnHqZohTRpOWqvwt7Xqb1+9fZxn+1um8zfswoXfiR//ewQ/gv8kP2qRFxF+RBI/AokfD1B2pDD9pF0xtvwLLqQ4Td+ZB0l7fSsPBgKvHjl+blNxq87LgsQG/x/YgivhbtJO6gOYJoVNnIKJU3TbyM9bLLjSAlsWLSL3/zpEtsW7AWKOE/rJFEXEmlxAk9AChGk6JCLuiLBryryT7iPW/zunJEljPEe6ZIeLlDxJCBxg9+XKcYCFRE+1OHRa5NjEwBUMnMQsYBBDPduRlrc5nlVCZZdxuREZQQ8hw9SEOhHahZ5FiGayaEIbEYOI6ppe2fdO+tSKl957/wRMvJ9+J51On9K9fUrMuEiJYy0Ds52kzHppAs+qnBT8KbywPbV4si1iVKnDeM74SHTKJFOziZL9+tgFpSGrpnj8bH2Bbyr1XybN8TJ7DMhBh1CyirueQ5XcGA5hjkG8XAkYHaE+xY/ip/Gr+Ov5u6k7NcPJEIIyCBIJwgO6NwhZaZhI6377/ksUmjJdVuoP6EV0OX0Sv7wz25M9Ci+CRTvxO3Dszuw7sAgMK3eOUBPE0ILh3dz3ObSSg60ckfJBLsXhYVRgTrad38Wj63l4ORnLQ0hIkuYhZAylgf4boMM4SMejf9yJtqFtO7M8/AoMp2OUEGU4E0epYEYULH+UlrmJ385jWq58sNzhxX5LibANv7szU4VODilPBqoF324i1lgMOZkCYB311WP5XRy8g4OXc5s4xJFiaNUS55RxbhGsZydNNintA7cOlDFDSB7hiNrAHObh/bTRZAqWOcLAJ8lwZmV3cfBGDq7hIGlp+CqCY9EshJDYqqTcfMO+VJ4m3Zuk5dObuVrKYZUc5ii4eCpsI13LKrI/gTd0ka/UcDrkoFywPYXhDJEU2rAsQ4rnhnThKVJMrpBBHvLDKuiXqvlA9nqpEMJEpIgeOHbI+3nQIhSStpMz+DCZPxnuNRbexcJVLLyIhWPYGSyqYiFLo1yHMEyuarlCpZ6rkjg245lKWITwyU+6MtvQihF1aRECA7UgxT2I4ROcVDV0WGxWwiIyIpMSpBxagl7ix8Ha5dsPDnQhacAH/kbYBG2jlduQ1eIrhvdjixDKMQqpIoL3sPASdg2LplP+gWKd+e0clBgm8W1ljizymY9yrXlZZj5TLZWH1ontWSl4xPYk+kquSa9n72bRDPZiFpGG5HLVyzdhekQbonU7sxdNHegtiSGgiBcp1We10LGYhzcz8DoM12A4Cy/GZJyl8CiM19BcURwjseqPGVhI25S/i3ucsMt1HFzFwbDEsFdThoWIH86uXcMYltS8KycLaDLkEXw75RKRpZgTmf9GvW3kK4cpkRjo64sF4Ub8Kn4Hf4oZkchKPIZSCm/gdgwIScIGDFwrdv1jlMC7ydAlcoKO5zx/1yQS+qQ+mR5J3KCcEunSDxK2EJaQ1ssepYTtIuqMbxhdjULBTgzX4i0Y7ebgTO6SIcT8i5F17tgSy7sGGijHk9JWoG3DykoLVY9zED2AnkLoanQLQosRnItgBxoczERi3cDB1eIYIMVXieI5PwZonSV+HMqOQKx6V65LoHUIKff+YyftF0qL8BU+OrxPOJAS3JBMQRghzN7FPM4gRGbaKxi4iIEzSCeQUsulVycGKi7KzPzgVlxCBjd7Rds3c5kfDLw7x/ejhejN+D7yaon53yB9WCiy/3Z2F4tWsptZdOG5omT4IADpocNg8iWEw6SG/QWKSeWFBsbBOmFClIdbmD0MuhLfgNFiDEdjWIlhEYY8tpLiOZwbClcx95G5iOVpX5Cxfq04FHLjwIWgcshQGD4WRg6F84+FsSuksXDZ2feZ+qqz7+PAcFrl4Eqh/fs83EHJvZ8QjK9i4A0Irkbwegwr8Gh8JSbjFlvwME4U53QybNHllNjzD4ousQWH8GiXRKP4L09mxSCdk2EjGRqZFZTOV9CW7hF0LhLqxFFqxZAM1Du4Rzm0h4EPMoRuuBbBpWjYJLSS2/ztw3UYWQMkwSFk6QfJWgE9pKOzPZSszVCdmzdCQ+aNEBmrd9NxciOHfojh/RjejEfOiLlRc2pE0QONQcdtckip93xFBgstMorfHc5b04WKVeLE9AMWzmThU2KBWzHci+BOBLciuBhdhVANaqfcTCcWzBC2p6K9PFFTM2Ts5KqdJ2HYcCUUHPyNRME3v/0tO3I81Qm+x1i4g4WbWbiGhXswHJhWyKAaMpOI1U0PK/CcUSTV8ySuomU4Buq5Xpi0RRQ+r2N4r1jDVRJDogiGZjqOYBtH+n8vgwgHrGOgjqETx+DIYlgkjiqqdG3nyH1SAzJuiABJjuj/rkEGGGiOYaOoYTWcQEeR7ps/sbeWfPMnRjeUVjm4VZi9VaSVKGASobPocB+TpxUTYnMDfDMHn2IgXsvQ4YZNDBQFcAEZ5kM4Ri6qo+LYkogWRdJItu2S5CH9wHTXObTnh1bDWjgdNpChdbaIEn8SH5EwcobQv04YR4jnuaGtLA36J3gozdGE7r2EWEI6YiCZMIYxOCEXyAi50yjFQKT4/CQTMiWCBygeOeJIU18K42TEZVZQarej7yE8jNYFQo003u5lYV4gkGbazu3iKJErRDq3nIe+HGXnp2tI/59D0Vp4LdQTNs0epRS1EvFzdFj7iXrV3QxczdzIoN0it+6BEDKI4+V0OuNYasrmp61T+oGBH4X5UZ910WIe/fNOUsLXH7Oe/PvF8caBMUL0Kki4CMLvE92KuYtMjmS4b0H3I2JXQnHaBISDyMwpzpOJkaMu19652ZKOvPpVcBIt7Jv3mCAtq2WgLnHBvJeDs2hPkgEkZ2jmnNwcdIo23bBKiJIrDP20pY5mD02GGxBkPdmeJXCtxGMtA/3WKRTfxcM2fiaPiH1E1OstGF6F4WH0qthEtK8otvj/Q9qbwLdVXfnj79z3np42a7F2S7L23dZuSd6fd8dxdmePSAJJnIUlgazsS0ISlkIpCYQESlkSAqVQ1gRKC0MopcVM6bRlWqAzQ1uGLukMM9P+2hIr/3vfk2TJdmjgn3ziWJZ877nnnu17znn34r0iE5Yx4KvJ6a21uE2BiW16eiYcFkPTdOFtPP8EXpmgYSYffJn7EYe2czDKgUjG5LkxR5lJDmNaCqrnf7Tw6qAwP44JNhY+xPOPv4Y6J88/wkeDErBIQCGBf+bgZYGG4/S5yBCdxucRAVMI+UrhlyIjMDo9UPg7JuTMv9CNVXRIqQv45n0shFhQsNh37kcohwZx/EeflsD7mDIJHGXgSQSHsUyxDPEigg/BrqTkR86hQUUVwnLGlgm6ofCfIkHMO3/F1Hz2MVMn0lKU7Sbehmc7LLiuDQiWYAFCWJ4ZPBsIWDmWKotdtRcJgCDKT82EI0dYfeGfRKGrxOLYNy/lDnHoPgnsk8AuCeQkgxJkxo5RdBKY23gSaWkSjMcrFgTliUjOQ1jLzwuHRUhMFX5+RMCqByviAG+OHqTRXdxDHFrLbePQvrIRwpOxJBAhd9+KO6oZ06aqZsuLsds0+RWMHgeOFN4jgUf1fJ57JMck6GEObuTu4tAVXNmFlKeTnmu6lZXzTc5qCHkUumsSL/v54N3sIyzazkIOBvFcj0iwaxDdKyqiWCwmqCwi1dwkJmilKBtTpqR/fmQ8J/rU7oo4J7GbYC7s5AdYkLJiOI3l5EpBTspuHpsphsZ/J/axqDDTGY1qx36ysGYEorBagIpw5LLCq2hVlb7m+cxLHJyQwG4hf0Q/JCQgbmaLFC0VyBC9DCEDTRNuak4lCSnJqaRMcTRr58GQYMEwV45cUHgBi1q62n5keevDwvx48rJ/48T1VxiLsclLn5x0uUmcCUvWkQsLD2BgSFX7gHl84nL2LhatYWERC70sNLEQYDEU28qgfgaHt48VsRR2EYwgaVylqZomxKxMw9hHsIRhMfvN2vEtJRw4se+z+IYRkdtSBo4jHB9BOUdCZttdjKyEWUthbSyWz0+755PSI2tnwov/Iax7TWF2YSGzj6qwRRz2UfG7WdgmZpfWsfQiZjuDBrA7qFwziXLPsez8pHVXxrprBmFEmDlfeBLtmZI3ETN2b+HZMWB8g6bXTwSQDwnhzvvsZyx6m4VXhTj/VgQ7v7QSwCQBLCrDvDzW63kCVqQHOsZ30Dum5k3axYTAnok4MUTDgwKBP2LfZ9FXBP2s0Ariy3DIyCBaNH4mTJhA2XS0TYrAShHs/DwGh4MCOCSEbUF3/Kmargv4LCZqOw1ZeoBGomHaXaQIe9hKbFhFkfQfUjQtKsT0bIKogAoJPf3QhUar6InxhqNfREOnJG7ysBdqiQsfah030e9V74OU2sL3PygsEiPBtQIY/AYLd7KwR1DWDAvvM/AWAweZowzawcDdCPZN0qJJ2nNOUZnQ3+p0Th6+QdI5ePlnPv7rFHw4wif/zsAvmN8J02Or+VUWrmfhRwwcw9QwUJGHOT9NgknKhEV1vjB9NxbTK6p4cyHfhmVUSLssmQCMYtZFSFsIOB37kdswS8oKJAS50iLcqoo4KrAWrJxebzZCCyZHQIea8JkZTHay3lzOD4h6869smTKSFS1ThnfzrmJ54CQL1+EgEpV1qBQNUrIJBHPOLYOJDZukQxuhV9AhjAI13jMt9NvXV9O4kx8+JtB4giUwkCR+UIaGEoXfEMnDQHpEskaCHkDfQphKuKZCtb4QoVMp1U5QugySIgLUNJ6xoE3Fmk6lHepYjGllxVSpYCcFIu+SPCRBWPG3STBSfZxBt3xZ6uBclF1VQoKaxs9OAYXd1wRdHJXmbTcXde5eeAwQkLBZRuQbUZyIAqdAqGoUiKe4/7+OYDH67EKMAid0SkJFebMA9BiSKsDi8TAW2OuZO8mKSGp0ZT4mjDyRs59Qlo3Qh4cMnPEwqwgf/WV6O3jvrZLDkick9FLJBgl6lIGbGWJGzwf65Sejv2c2wgWona0f3zIXvV85j4zayg+8JYF+CWQFaHEAWycO7i6iwe/T8CIN36ThVvowja6hYSm9gUYiCSIeIptH9u58YNmk3SvDkJ8XDmyEEziSxgDRM35oFnq/XL/wV+rA38RE3vcldJ8E0hIIS+BN7Oy4uzm0joM+AbHtZWGdkHwjz6yhW2m4psSyCXrReUDYSR6vAsw+uxFeFMFk0/iPMDuLRYxKWu/lL/qzBL4vODos70slIFR4Mb1/pgnJ2EXjnTzKwZ0ckBovupiDxRxEMOMJ+TezaISFJ2m4inB9w5cFoJMiiqlreajwlrgWbK0Xj/9tEL1fTEJPrIXEPzPfYOFWFq5kYT0Ly4gP62dRmCXly1uFkALH2liE7sTLZe5m0NfRUwjhN679kgh1wqmVCT1Y+JkoIMwNBUsfel/M8hXpLOpgO+/Zy9zDoG/iae/ARKBL0DU4KCR4VXhYYDJkrfBiK6swK9aVE0eYl8bfm01UpSL+lVAp3nY/qcRsQlchegaCXAUgFvOqqSlwuDgyCa63jKBfY3w6fsdG9FoVdkjy5g2SXZIJxcKxkKBVkzBpRXK6pN/aoqM7MQLXwloCUL4zCrsE/Dsx/nK+CSu1AHwHODgpgb2CXK6TwEkxx4GgYmoO01EFiImEff9cAjZZPU6OFHMt2BS/tQxuL5xEV03OtSzgY29jSPwdDl6WwEEJSTeRUt9OUs4okkHEXELqflh4ziM6XTkl5/P2SDHVgkNBTMcD40fovZPxzAV8bkRATxYW/iCBf5PAmISE9GskpKRIO3DsTGB1WYxJfEZYI/3H0RlMluE7Ch+NwBHByBF6fnJmD7OxTE8xNsvx9X9h4E0G9tLHRERTlF1x2nPEYWUhE10KloQjZJKfzIOboKMqT9DCOw7SR2l0nGjuYYSungizMLNpsRKSmpQeKOcj6FKu5U+FlWLlal+BO0IQamXuo5139nOQ5UDGEfMgKyMOsqdkFbKqUHtq5q4izVLK6RDYfYQkXCb1j7TyjqNCfQzPmOYI6iplWaakdP7BTKWEjjBd4edC7DDBtw7es5UVcrrHEY1nEWLVBRKoSK1Ip0+tFOVgupaYIwWujHGL88zggyKgxO74LvYhFon9FFOgZGmjzi1/k4oka0fADpcfYbae+Rc4srnwE/pAlT4u5lNilNsrIf1ItDD3dmHuLFudR8F7iFfLnA9inBzollM6BCwSMv4FvfTLKjpW860PCdhpr6iDqF9AT3eJPmcdu51lXkTvIVSBGMuZnQqx+iJ5nRGhtkngIqHocegm1qqSpg6hnob9cqkDZDJ0lJ07uQPTpHdGBBHDX46sLnwdw8dK/9LNB4XYNMP0M4sYOsBAP8HNQtlwH6LFGjwJMJmSI52UzoF8RdVdyOWgX6/DsfokO9PKuzAcHaSJ0b2Xfgybl/NPnlTlTUaKS5mP0fZYddxwNT/nFgmEiFv7Gw1vkGDm1iIeCJUwn1i+uoHAF9HS4uiNxs7IKZbcyvCPQuUK0bTwr1htg5WTt7kod4OboQEuElAgfemM8a8xm6vjta/wK97AXoig9e0SFJKASPGtYp5nO01jik1iqXAHB48IqiImV9dIQJSOmzEyY4D2iBa1WN0inYUygXAxMp5Ed5Fc0cBOFAmnqA0mPwl5AR/Slw5jR/an7dX0Y14LyPlvJLR8g0al/E8JHRJsiLZKYGGJ2m8hEGKkqyryQV8MIubPWZObsVmQcIIR6Uvnjy9FT8L/TYqPV/AZjBEJdSQpxDxUpPDyEnn7//8g12noES174STZ/Ci00IepaqyV4esfpWE3fTeNluLg6TjQXxwd4mm+WjiCZzjz22KN0F9RI2wggz9C0wQVPsjQlwu9M/34K72V3k0Lmk0VwWOFbuen1W2ieVgksFu8dM74YuYomctTXssgH7lf8qQE3SoUVe5mHmEQBo7bGFjMwGgVfKTEgGJa+Cjuq6eIIP+rsOoKeAl+w9afCQ0ykYr5SP5kMEPq0yYJEmILDGkWcpDBaiIY7q3sbhbdIZ4ggqHYTHo5vYk0rZQBjayEIGXnBWiK2SbfRGD1X4UbCXEkSvj1ma90McnC78FIVdG4lR/aJdkvQb0SSBVpFbITYuPPVu4RDvVxC7m1HC1YIQE67q/CjV+AyqoMbpnKHxWOilSS/NGZF1qZ3PjvkImqpvMufiXGuD8kwfmeYlewQOx2+maBsZdzN3KokQMdh/WDg2NCn8fNQp8HxugCm9ElmM0TRdvlBDzKSjo0mfjJ7WEVBulc6PekuAqMGNkzn3UwTQJinFiDFMvDTI6Fv5G6RB+7jd3DvsGyQRY41oRDCnQzIjmgu5iHGLSbVOXLlihP0FoFXpTiEEP6D/BikcYtVXH2twqvXwEvE6yYHddgAiewoqesjx28G6vCw8LsdDkSrsSKlWiu7PxWFqv1FWDxBJ5LCKtyTGt1Hng133JXsfFoVLBrYnUKR3RPCW1Btwol9uUC8hLrnSScIRHFP47uyltDk3WTZf+1sGEUvkVi8r8U/n18yzz0Cqytzsv18v6nJHBYAldKbpGgA9ge0KP0F0GcxSkrUOefCjeJk5KAbjb6EKPOKTWJGaSwS9pXHuTgqyTbgWGoGD8foo/T6BaBC5PAJ0n/4zjkfCLMaarsPyl8XaSKQNDxLV20pfAY2lJF10w+vJso/XYOJnKnXxJ6TlEQcXKCO8e3JOnR8Tx9zeQaAZ7/KCkQ7Jagr7EPY4C5mb1eqOh9QaQpFm0rpn+48M4oPCWATLLy+84MM8NT+i2DJacgZGpuR7ARXYnOG21W1vibRB3AUwoT9tLXPIPnmlle50q+uZT2HZXsEMJ5kmUUfPwSGp5CcL+QQ/qyKlCpAWcLm2fCNThMIqiU6CWPXhX5PrPsG1O85aSAahaxQp2DZv5xjbQErYUEzkz0S2Gll6APxGcqZpZlKs4b90ngS2dwsODMhGthhQBFRuEaofBbOf4CPrabg0UkMUvSijuE3I2gQ182ZzKN7M6Eu8SIfrBw4iI4gKP616t5SGrAERGj7iFd0MSwbSV96o8wX1R4ixRUEPD1wk9mwtew9BIebIaHx48wp8S5i7LbyXt+x8LL7I9YdJIUsHYh+EJiW5UmwVMJEy2Du8Wab1WeJMcBSb5j10QE9OqJtpRz5knK0efUPIlmPHtE7BWdyF0EeW0pMSL53MRIacSmop0vN+MeoZsfqB6zi/esFXIvZo7kZQcRWL5Y+uUc+RfCpiOwrthfW5UXId1JGJqKsH2tZJsELTqvvEgxnp0uA3Ok8B5bnReZzTeul+zE9oOFIP0DGokCSFqiSa9dZaHwc5Filb+oajTRwrUCOoTD6wpnmFcm5yt7eU9pamHSMmYqRYX/EJzAZFRXzskQVEem/U9mxfbJ8w7yvgEyL+HtcQbuZeCLzzwtJsJzp2G5gNHI3D9Ep4RG+cq5Z/Hhk0J/DbY0ePHCum/70nBxGgLENAjedUzASRxPnqzuc0ny5mMM6Zy+j3RRVqAxZjo0JiRbBDwm2NPxs4UbR2AQyxI8ki8cJoCssq+tiw/g6HOt0MOyE92L0FIEQaHRji43bE6GYtVF7wooJiZByCLY6t5djmrjvU+QvMIhCVpC5LdY9N/LoBIMQ5zQFoq5NzZNBa+Evz4tXHg1vE7w198/irK3VfXcXsr3TQCFozQO60icJUCwfg49IkAEAYThsPN2+n4aXVUNbEj/raxExDn7b8vRdjX2+rRwPSGMRICfftaMSSv8Ozir+5c384MEe70loSfIxCFfFwdJjngP4Smn7cV6XZ4m8GUCHt5ehC9TSZzmyZYJCit8yr8WDokU4mjw9Ge7MYnj/4Zck3qsb+OXi7hrv1AXMUoIqTQrFCa2FZt9HiHwi5To9BxwGH89SsL5gywqA688AV5fkLMrS2irovZVTf+bhcdF+nFA+dfPXsP0l3tGJ/rxr+cXYMB1C/tDFomoi8aIy0hAF7wl9JdsJzlr0pNvkGDKSfcJ7CGNnU8gotPoOuHxomr0JdjtV5OxaWkuJa0maK6OI0SSiUXFBFf05Bf1L8M7dtBCtfARhr5DqBjSZfSF1a5kwavUrhp3XQ2njjDezz4g6oDH9lbk0MOPkocsD0oQDk820VfRT9D0UuEZjHKYiX04dhSlrZneUVRHl+8Xhi+Hk0V8dSacpP8MX6ucl8R/ZqLoxyUT0iuZJABjk+M/Tzn++1thozg+cQdJhhegVNX4i/nUCQ7WcFs50pFCsMPdEnqdpKxC5VlL5bvKqT83AqsUt48Kd4h0EPBEKDlU2IdGJ9Oyjm/bJRQpDJImCWlWgkdKzyJcLzQ+lZK5X4qo8hMI1aT9onDv5VisOgRoRUj763gfPbNq7y/gs9hVpVkwsEAfLaFudL0Au3GEehcDW5ndzESegSUPH0zI+vSCIIj6FKj1duHRy2EM0uKOsbYzTgFqifQU49UO3jtK76BRtaSXQ1ZWcGcVjz5MK+9FkHU5vFScyn/h5OfzmnnXQ0LrxpMTed2laEOx/F2tUZP92ER1ehT95Qjz6GfL57CbJuH4PJ87KBRlil3GN7PkYSqhJ4Q0hOyi6f0VFeTSo13nKYBlPdNWJTJIzW98yxz0BDxO0nmTcxnYrz4ggVuFpyGwQcNWerTCr3E0/TmaV552ci7jEZgvxERz0AdF/DUx5yjffhM2+6MCBis+MCQg+EUlRCvwZT395YQ+X3IG1UL/34UbRuFd8AmYDBNGOwr3009Nzies4duFpowAghFCkkHIuNAPC7J/J3mKErys2J1xvMLOn6f0ryzFkNXSPwpvQEJkFz0yvoe5qzrPMMiHcDRSJmGr0JcjPkpwngqQF5+eqgJtJNVQnBKZ8HyzyzzA2OchoZlAeDT3PuFBvy9m8Cvt/X8U5g/CAeg+wuTG1YWTV0GSqaEq5pNRA7y/CEMIBheeVP5SGlCaVYAFfy6sG4Q7ihk1Mm2UvuKBynk58kwGKYWiowzcw8AmVE5kTGHldMhXUPRB9J7AxKvQOwKkq1pXkrccx3wkqfzzVadqTfr3wlcH4ZBgp8kK1gs1zol9mslHsINYQFqiMJInhpm07Rxj6A1fVDKniuQgHIN4cd6rC2PMX0prK8pkQsj/kNnQecpglfANwp3FwW8u9cZPYOEMbz9O+pxvplHJChfFjy1i0h+PxVJTmgOmyxfQL5wZOiJilgls38gbhHhNQLvCcyREvIrjinRXdy1DOWlQKBSuKPZRnAkfYX48u5p20hNtfArBoYlcgTC45FyDl4nWlqhejv0gkagj9Gp4ZUqPhtgPopjcD/IPJjlnNoJswRFYS3o0CllmGN5i1ZQCx18GuUwh5SQsxyCgMJdkWJzwpsfGXv3w1Vch9uGvxsR7aDXkG/FEIU/xH7y1zB37VUz4t4xVv74W/3kdrwPGmDSTZ+dRBirEm4IS8owSTdV2SudI0R1SkCr1ckaFZ/jgFMTG8lt+NSZgfT1XvHuodPUQOZ6byV81uu7qJVv7ulOR1V0emzXcPsiy+c6mUGbz7Ks3OC096ylEPcw+ip4RzrXhyEkIwvEg6wGaAcwQBCQDkFCchhNgIwarlNCOjF4F+DbA9XAnPAj0FgAe5sIqUsR8CTNJUjxph/wZw7Bp7MMxzc+TY/lk0ROSg4LIfTrCoUCvkdNsJFufPHM9eRC1mp4L+U4OTFgdBmAxsFlqlEKsmnEwKxmapLAoDISuo+/Adu9peBXQN0SC0BcihxycJdBCDsn6iNBCTm8SiBHO/EH/VjzzZxc/E3vaAAbhi2EHMBxlolCfcaERZYzgNYLMqGbIiUCEJqNZJ+PIIUA6GuooHejM6rncKg5hBKrhnFyco7kThCZMz6kPP8i/+vMxzdgW4WIqkbifjn0wJh7jIDCMkHiOs4AEqkF1rqOAnnxy0lFAeCVkTZ/gNSnwAqLUTl5nD0c9c73Q5QWN1+mNe2lv7Qn6xLPKqJki/0uUBhk5I8qjpqPhhoDd+rQDHFQAAg2e1VbgrXOtKGEFjdVpRdbSqoRlFZf045+/Oo514VfjPx3TjP+UbIGQcDjXGW/nWugnU8+Ogtz065b8aNKBUvdWMwFBL5axtMADNRXGdpU+8bxEqa5RkYW+KEqUukZYzIfCeVF4U35+uppmNXiyKF0iisPbUJ72/iefxHPUFM/5UlC11EW89ZQWntfCI1rYpt2jPaClNWqVVlVTq6xRES4/IxHm5k10LaUBjXauapUKdalAo3Kq4ipaVWLshx9iacEE/fS05sMPxzB3NR+OldKMFcSZxKPLJujbKZ5VVkni6tXieWRE314vyoOV6nimzipuv6W0/TIDoUxO8+q56lVqWm0mOlVX1Kni3p5Kasa/n/ycXSUa9vo0W5gQtH/yhv1QsAVAKc5+gtT0fspDPc6vdTmdVo+bocwWq54yG616MCE3g80DRbmVCgVjqLPqrbSbcTOMQ2/V6/VWq95sMsX1vB7hX7jRpOSxSmKfQJk0JqeJNpm4eqvT/pTrey7kcrk5htNrFFRnaizZmYrlTyeT2uZY/lXyJaUhq8ynYjia2qsRr4Y7pcH/TmE/YSY/jaXIlUXkf8HKkxulJ5/g6MmmyI1wwn1ENFLrH+3TOzX6XKtwjmMgYxl+xvRtp7PF2AdLL0ayof8dUHk1DSOm0cGmuN+3CCRDmy+1JRWBXIGw5uzZsy2FAfTs2bdr/cz3KUoTYMZIPlW4++b7wvs5/P5zwvtvTnr/zfL74u//YLrfp9rOfsIMkvu20FvkfcVV1IGz+7QcdyP1AdxJBXgDjmDSDYEgj6hwyEjxDJ1C5Aou4XarWFMTRJoiTeK95MJYh6YZ6yZsqL/MWCuqxjoujHUH9d/lsRobK8dq+gJ0iWPdWUFXNhsInO9Y6YqxrqZuOHtE4NcPymO1t0ejeKxIxGjEY7Wh8hVk04y1ZZqxbsI+uTRWLhcNnu9Y09F1RwVd1WN1fO5YM6YZ684K3p/vWEvOfkL3CmO9K/L+7FZRvs7+qzgWBjN+f72DB8rlxLynURjAde6xbphmrJuoYHms2BcYKz7NWHecPXUOuho+d6xLphnrTkr/pcaa4JdfcfWRI5O4FWv0kZHcbmGkFIB7ykjFcQ5MGecmqq08Ti52vuNMpeeOSnqqxmn6nHFumDLOnRU7lzyvcZrwOH8VxvlQGOequaK1um1inLDPj8cJBhwGPE4CIHiOcYoyXjnOTSUJx+M0Np7nONPQc0cFPdXjpD6HHteUce4sae8XGaeKnqvnHpnEn9ZUAxknFBLGaQEInYuepinj3FTyCnicTOY8x5mGnkr+VI/T9jn0uKaMU8mf8xuHyKGKqy/rauLsxrP7CL+PzNVy8rNY+x+h5vF2hmpvzWR5mmrOpVw8hn2NAeIYsPq00c3kaFqjRpvmm0HdDM0YlMfhsjio4xAn533mm5rw1wj+QuZtIlNP6PY551bEz/4Rzz2Lr8OztEwz9xeYeJp5PVPmxXb97CnqNmHVT+OZl/I46urpaSczt7RUztzHkyvh+qCPbhFuoVNr01QLtCB4NU4oiPMKdbpIQ0QkIiL8K1Pxj2lQxLEleITK8z6G6u2dhoaVfdCJKSCUfCEyyHeVdBB5/CeBDlGOEkFhB+YKu0+tKe1+V1d7B6aB72wJEhpaglioMHegh+bLm8CDmgf87h1ZuCwL6ixkz7X7nz8vXvtzpZ3Ha5867xeYdMqcr0+ak3jzNeKuU3NLuz483NeOZ+3qqpx1WNj1YRimu8rs7oIuzO4smT0rsFucf/pdp/4hDXjlH5R2febMaWhYOQydmAJCyRcio2rXyzrQymlr/VRj8Z7YZXAPZeTliGqIyGg8ZUP5utcmCs6+Wuhn97CbKJ56hffu6Xi0Ay1yrnOifXVwyAKHlHCrEoaUy5QblXSzEvYygFHUdfxsqzXe3ZzLpYKhkMfg1II2Jge53O1qbfG0eDz18ZQ+njqWgkWp7Sk0I4UhL6Qi4XirfWc7nbO3oJQnGI/YQypVSGpKSdRU52mMUTTjyVPJGP72dApibyeF8073CujkFIEm5AatMYy2UyJAIdchn57otc6DhkalrFG2dIs1gS26Wq1GgN/FS9CLV6CLl6BjZJ510bWupMnI7rn0sm9+9811LZl4dnakeeOs9b/53pPvfuvRazo2OoOGbsX431Xz7HGHzfrH+rR9phIuG30PFE/kF9NfLfy68Hrhu2Mf9Xdvmj+0oDmyIOWLrYHfwktwGPr/8vIvCl/ZbGupldM+H5JrcsmVdHJ9uE0n9xXuhb17r8N78GahX2Jmh7HR1fHfuDsFN6fgihSsJfyDE1bYYNllQXtlMF8GPTJIyuCYFNpaWzMUgCSdTjVlpJKMVWqVeDJWfSZjfTkD6zMgy0DGalSlUzZr2pqqt1n1Npt1lW6zDulUqnqrNdKRTCQaPV6vrb7eE2nURxrNjfc2IlkjNPp9kUyrBOxttkZrwp5C+H2/3Wu1ar1Sc0ou7NY7xe3qPK1tbv4p+a64ZcKGQQlFkk0i2e48hpka6rW9wu3jZtLIR/Z24mca1SnpKW351yq2VcgX+TlyYx+g8n3kBr2wtZ0AkzcV/AF/IOsCYXPdnqzErOx1xY0Od+Hhxf+7OBEZbJt18cJn+mKFkU+tCUuPvLBINdca1tm9UBNOhRcrYAE8/GvbVcoaBTvsA7XB1bjjs1zhn1vS83suGEr11A38zyNM+5lnV6aTOjmLN1RZa49cRz/VZaylfZ/9gq67MDMHfATrX3r2PwS96qR+zGcPtD/ajoZaYF4OenNwUT1g9brP9LgJWUwzTOglIzyqJg8qPY9gBK1BWxGdgZsBCao2ZLFEu7KZTMIfCDgdzTlXzuWqjyb00cSLCViX2J5AiVAwqn26BmokkmhzWzTk8tvlq4IPBlEwaLDubKMTGXsOGVKMjGzcaWHLYvl3yJ6RBF0K786YZmLvyso2rZYVVQ2Qy6mtVDOSpS0pmhqq96QTyoomXsPF7in873jh+cJ3REXraWte/Lexd9/d/9WbQrW1RVWbWx9z2K0dRVWbOe/T3aKqbSj8oXAGHEU9c6Z7An4wgR02Qf9Xd9/e1q6eULSmFT8djQh69pf9D2I9Q4W3qW3QQs+k1JSHGuGbj7vhuAvMriDmKX3MDEdNMFPxsgK9LIcZcniWhkX0Ohr10vAsgj4E0p46qkejV9YzJF89BrHTv5rMmonEdVa4koRLF1N/RRYRdkDLpiu+fkkvv3nnAxu7264122Lx8KymeJ09FnHOyzWh1odvu2dk9mUP3X5w4WyUcAcCg4dv3xF3++qHD92JbYWNuon6hF5IGal+3m00GDScVIoNAbksQ6XRyGUqlRw4mVGnMZDz22VU7IP8h8nkmObDko5Wa2girhNUKFnaLp2Y1Al88pqmTaqXF15U9dXW1e1XO1ThGnrh+AsJnQfA4QCVfg4cbtTauHqhFlL4iLoJ6jFddVSGN7KUQmHQa+RSmQyzzKCvnWNSytiT9GOUnIqdHhv74PTbmJjTydgY6dgiVSOSayOiQ65F4VxN3mJuKSCwEeqXdo88/+0l1vhgYQU0rYrsmpsNdH9jdrYVfWvmuuHer/H3WH+3u7Vj6wzNwYaYSM//o7aCgl5A+cjZqlIT/NUEBuRDTaSo2GEBhyVmQRaLUul0WJkeo5HqsTodDrsF8ea55lVm2myutc9x16qkeK8xuULabEwrlFjIxS4C1ckYObVWOPZ1C6ZeUIXqsgWW+yZv5UIUxzZvWn31vHBdlz3a7ffWh94BbmlrOtxzU08sg97e0JG5ZOecAavWkDQ6A019D0nrXNcumaHY7SKPQhU+xDx20vMwE2uoVXwE0TTbKwenPC5HcoqrUUgU2D+zLEUNKCR6BX6plEklCkpG7pR47DmOoVgJFTs19uGp8VMpovvvJJtLCcBTpzT4HzbB5Kgps5D3o1Och8NamwUOUuD8xvq61R3rOwq/sMFvVxZ+8DN6XqFp6OTJufDGQwXxDJ/Cx5jnZrqbslB9fN0fjWeM6BdGIKds0GaLQmHWYzlle/Tml7EckIsmH3vWoqmRCQwe/9VpQR5SmncwXzVjyUR8i1ApKHGV8LTEUn9AB2bHp76PLl6/d3e3Y8Q8mGhY2LBuD929embk+T2r8j2ppu62oUuSdRywhG9vCHq/gNJSdup6fuQ/jSDTwBkN/FDzS83vNbRCDcfV8D+I6Pl8dCFCPQhYI/yfEYw1PYiGT2n4J/on9Ec0/Rx5LBBocy1eCddTa9TTLAt1ciBi/cGYRhCQsWRxJb8SjnTecjqV31I0E+Q+HLwohhZdmJhJzaRoIiDFFCu0cIX/OrB85oE3r1u65pknPn4l718QXzYnGaEX2K2FT9O33/DKhSO/f+hIoWNnw8rl+xbNIHz/O5YLmh6hFFSaNxClk9LwC/p39N9oGks7diQ03v9nZXJEzlr/YOw03voPMa35Ldj4452WQQDEAgV2nHShuRv2fGvA7Agm1sHDdNv4QB1aKlMmhXOn6cJvMS/tmJcWykWFqUV8XON11/Y4EVNfr+zxu6meeB3U1TE9bicyBqWtXgh5YYZmqWaDhvZqpDajlHBKPFqb8Eu8LjWPFQr/V9vcfLpYTanUJmyVKiyqx43NVYZOBwSOZcD+wsVLZl+0pHvmnIF5iwY6F85s61u1ef2arcu2PbynYyF6ZUfH0nWr2rOR5Mis3nbtst55yUZfuGfjhV0rfYWfLd4wcPu2mZUyQm6I2c0vfomDSzlo52ZxeY7+Cw0f0fBT4ZFWhOD/EBwjHYE3o4OIVklhXAp/lMKHUvhnKXxXClI7/NWOv+pYiUTZY6F6dHarVC6XGDQSVvAcZSn51WmhlaKZCAYRD0FMtlT4kghkvTpB+sX7iasEBUtHkgMtEZa1F2JpuZ6ICREXdD8WELsV1FhaVl5w4TCWksVYWiihHrns7Ef0jxiGMlExagc/a2lwQ3BXkN4YuDKAlgZgp/8x/wk/vci2zrbdRu+wwiLrOis6WvdCHdpnuNeAo9B7ZIh9whmJR16N/DjCRCKJ+ifiWl47V0trvSdg9BlljfklGMWS8rYQbgDeWxxD5Ks8JSTrkUGvYjzuKGpKdzAmt4ox6OtRKtnBNKWjCB3gt4wkfH1rrj0wsnjXTJd/YO11B7uSF4z0p2xKV2usY8NIV8So8rQxTGb1ntmzHj68f33b4GU3tc566N69a1uaWkf3H3l0rn/JcHJg29fuuaMptXo4SmIy7KrQH+k/Ysm9iA+7NE6nM+6knc46rM1qlQY0GolM9rGpTm+q669bVIfqarUmmdpUewJyz2uUEqhzvgQ5vLIfUZ1C7DsR9pZ9aj6VFPxqXiycuFWIo1Vg0BtbyQ0oeH0oq+uAprQf7yz6o7zeHfNYlS8hJuxzyAvz5GFLwGlRvIVQ0B6tof/o0/raG8avkNRpfG6vV+lIB9F3JDqF0+YT+w+0mJgleC+bMLLUnzCAvX5pekN6V5pOy4Iclr7gCXDxCl09/puV1debPSfot3nV8TSkJRLq48dlIOOUVGcqj8Uwme/EHg3ENhuN4Jlx7IdVlHg3H6E7RbuaOuhsB012SFiZp4NOiTuJOBXLGdC1jrBNw3oWjM+Ye8d1l6cacw65LTUYUadamo1eWXDo8gVdl8yOODou6FC1zJg7mKv5itUfURf+n7vzsvVrU43DXVmTtyflkJhjIcPsWc3hGRfmEiPzFsQVDZmWdFBKnmk4+3FhFX0hXvM86l4+smTW+lloKw/reNjeSVDPwfDRMNoRBoPxhgDwgbmBzQE6EcD2reFlcFFDlBMzJKoA45BCMYRd04LcC+RNap5mnnMePW+epu/brXB9652tD7bSrSkVCa+sJ4gkY96kOseEYi9Goak8ZpTwZBBmlQabrDzxmmUJ103iU6DMJ4arpycEP0N+aqqniVjgDzOeN52LV69p9KVd6vpkj1cSzvE2lzo6Y91A85qhiCc7MNBlqutpC/u685de2x1bNSsRapRbPI3O+gaXUZZa1Onxts6Y2WuGK3xIZvA5LG2dHdbgQFM9a2mK6yx9nQ3e7nyueXlf2mOSaOKzLp3de9P2NTNCpgAGiQGkNBsNJiXqXHNd1+Cm4YRNIdgLE+b3c5jfckpFXcI3M2pyDDoFUpWCU7AIJC8CRqGSjzmFnlMoFYrRmhdrUI0cC5ZCASo5+piVKiWcigKBjanOU52nsNrUNpM+rneSyTwpQQrKk58IQQQ9wvqTAhyB0B4djkBIF/+mGYW/PxX85o5DOwoBE7qPHv8x3MAwZ67cXVgH912DLmXGD2D5+Bmm9wKs403UHn7hqBQy0n4pauLI08n0qASOx07G0OONLzWi7VLYxsFeyT0S1PQDvCiUxmZA/kQ4jf9mjemPset82gpftX7DilZZN1uvt9JWn1aFPqZOiKZtbIzsOoZHFUqDV5MipFc8x4z1nqtnK6wdqt51FIjSAR19QbRw0QLr/GXLBhvTS7bduK/T35OwcxqbQR90GZHRaa3TJq+4qFvu6kh7ujparD+l/3j/SVrj7Vi1P7/0kduvmN9g8CbsSotBpVSrQG1UcW2XPXiRdWTFco+xTskA/A7v5e6zHzFt7ErKS7VTn/BHvtMMtzTf1/x4M70/BS8l4HgC9iVg0AH762GwHk7Y4JDpuOmkiT6gg7trYS3ahpAfLUKIQyaEnvPBAd+jPnSDD8sbzPdd6EM+X5Ovz0c/zZLj+w8KpyJezsI8djWL+lhIka5iH4skLEhYHx2mKNUTzsyqzOYMncl0hp8ggYOvFZstmSxGEVfiZWP4v28bagRPQrymVvCbRY+SJDqYn/RnMlbFG6CiORMBnlU+B2EFzeK3Kt2Oxy1h2jY8/rV9g0x0SWbWlpk+f/fyTTvaFlwzEsmtvX1kyfEDV4bHl9XEGt2Ghv54dtlgk0drTg4l4/PYVtfcK76+hTHZO9Ze1zVwyzUbZzfM2Hlozqax7z4+MHNJQs+O32W66KZDsxrxBqcWXbZjRzK5ckZj8b6K5wqrGD2WWSXV+iw5Ae8E3M8bafwjGm+cSilXKLAwqhTMxyAKX3L87c6UAN2Jr8ER/N5rTmF9MRA1EQyzjtGf+cNM9HJhY8fcrF/nO0z/MfD3wzHmVbWrKQAh0iexCcuCBMtCnOqnllF/5W/ZtRTuWwLrRraPoB0L4PnZcPPsg7OPzqaNfXCIP86jl1vg8RY41AKjYdhnh4TR2v0Ea31ikfqJHDWwiF2Uyy1i6RXDTwSeMcKDRviqEW40wlYjXGiEJmOfEXmN2CrDg4mnE+iuBGxN7E6gnsSCxEUJuikB/gSYEsAkwJiQz8Obzlu/OQBXDtw3gFYMQOsAfJOCVuowhQYod007EQo5S4SidGvWaW3zFEnANvq0aKRJx9pp0VBPOf0TonRJJ6fYZ1FIOtiSISeywpVFRlBexOpzaW9yxY1zZ+1a0ODK9g50mZMDUYO3Y+SCtfGBm0c76kJxg6unr/+HNZFUOmR1Nw+FGmc1O12Z3tHuy+fHmmaNONpHZ4S8bbPQz009I2tz7VcsySTnj6ZTC3ozIbuic9XC+cnOS5b1xy3xhdv74yMDzQZn1GOby+pd8Z5F2dxIzmZvGoyk8gtn7beMXLJ7aPaqjC46tDKZ27RulRjzZbBNHMM2PEh1gZb/3u52ONAGB7OwNwsHM7AnAy80wYEmOOqGATe8YIUZxuNGdFxzUoNeFqDRSQlsYHYx6GVyU8V9NNpFwxBahtBheBnQLQAyNzny8LscPMXBAxzcwcEF3KXctRw9h4MODmIc1OP3Qt8Loa+EHgihi0NXh9BQaFkIRUKtIRTipHSw/om50VejP47SXVFwRuNRFI3W9gSDLU+QW0hRbaiTk0pralJUUJUi4aWlaIMrjUIqRrJVRBqm2oWJI8+n/tF1sNmAii4FoxMhDY2pL3nxYnyaycy8cnTZyMIoo/E1Zj3DV8wOeLuWbdrZOQ/biOzoXcsX37/3Yh/aX9PY4NSFexMt+cEmt6a+aTAcW1y4ycn3z7twxxAjq1XLWy+8rq93/7WXzI0O7To8/+Ifv/7M7KFlaZMEfa3uwusPzW9cOtCQWXr5ru3xpgv6g14xt3/P2U8YDbteI6HkdvJajzf3T8JrxT3ktRMr9qvs+loJtiTktf/sJ/RNwvs1H5HXPH79W3YYv68S3g/h18+zwxqJ/Pf/Tl7fQHorhN9XC+9/F7+WkPcpzc/J69n4878T3tcK77fi16eF17Wl2gOKskb8Wni+qnCk0M842K9Q11Lv86uOL4WTi2EdOXT60g2rV1MIOZwevdPpOeEBj9Ms0+nCTufQ9bNnzRoOBXeGd4bDjqFh/dDQ8PERuHLklhG0aQRmjMDI8D3DYBwGbhiGh7rSbUNDvcPhWNAzfAI28XU716zZQlEjs3dKtnhXUL1erP5Om1eFSI0h9fbpZCr2NnYlnadSKeEaQByKFPsUfzUmXHWV14plB00pFVpMShfz2OQz4nuQNMfGxAZQoInw+CvMCDKY6kEM9jNCrE9LsDjBRABgFD5ErsXFn8lYwSNCgw7IlkJFSenDwkW5WBolnIt8hP6Pcc/qrbv7O7tqTHaN0qyvUaqViFYqg72tKdMvXbnmTy/N7p3Xc/MMaypgVllctXVeRU2NWREa7EjqZLs3PaP126JBtzozp846vGJDLjsvXRdzq6xGlaJGkXAF5s3sNkc7gGvujQXt9P4zB3Y+cWmqJai2G2qkKr1CodPUkMeEjc1rZqM/bnY4agoDHxSeWTl7ubrOa9DYTTUug1yvVWMvHuxfiZd2Bo7xEp2vfuNtbndH1Gr0p+zhmFRr0crNBowZzXWJ3vD83wArk4k5pOOFIcke9jvUu7CNf65/DB59BLalYJscRuXQJ18oR4tk0CeDr993991L6tUWiy8WbXw3Fnv3XceSRfolSxa9/BQ8+RTc9xTsfwquegoufgryT8HMp+Ap/N6Mlt7e5YveePWll1iJVOrwBfU+XzDoW4T/XvMvN95ww/XLlj6+/PHlyx3XXK+/5prrX9kH9+6DXfv270PL90HLvqF9aN/1gevh+msuW7Pxmn03Pv7uK6/cc89D716z9frlK5cuGl4Sa2oMLiFy6Hr3qXclknclP/Q+//xD3juord7RlSuHvU0+l1cvVSo7m7A4vp2KEYnUYLs1RmpeMVID06bKMom/it9gP6/56alUSUZFCZ1ORIUHJEriKcintii0xd+p/rVaaDaLEcRYciJsAhHrTRXporSKVze7aBVbGc9WfqKDyepcWOJLAi9WCUgFp+g48SdqsyWRZ8vy7p8Qd0Ytqk+FNhTfFY0xx/oE+XROowzakio0NRf+kDflBpZetne+Oxc0aupcWrlJXyNVSPXaQE9bpo7V6g262tsKl12Uu+KGu5eamqL1abfNL2EYiVKtpllvY6JWqbf6Whe1f0trcycCXoO1pXt48dpWUybmCPptEQx5XHXxud2pQJ1E9R+ZnnTM5b1k94FZ/jld4YagPabWqTU2n2HWrnxPo4WltxA5n1alOElZo1SFO5b98I3n9s+rtfsx/tTJJUqdSqZWqaRSpa170xx12/D8mQPIX9j+74WX/mWt3Oyz+ho9tWytXIE/goNrfcBlTC276xOY84dOuS3hT168bkVfqMYedbrTrjqlWadhFcaW5ZsvucDaok0uG5yz+4ImjSvt9Se9Nl2dTi2TKBWS7tHrrhy1CfHD2X3YryyiP6VcGDk8x7e8YYfjzEkGadRahxZptWZrndtr81o8XjP+azM75FK9XKpWyeVSJ+XSkHZUr43lvJyN6Iab5fQsx0kpYFlpncXrcbulNqdcxYJZ63Wp5fgtESvGBKgo/MVifGr8FFhiWNLfSRLIqIHX9jLlpAuW4XeSe4UryPeyIo4s6kVegOUeIdpP6TDq4lwCNPcHXCSTZjRxWFZ3ynW+WEcDcujmM3qbzygv7OJcDVYlKAqvznO7/LI86Ou9wLn7edp+5ploysJ6vUhh8tlklj03NHmNVvDCxbAOs+nsd/CXp+n3qAjVSc2hvsHr9vjhRQ/c7DnoOeqhj5leNCHXCfqGZwdsA3r8P8/n1DkYyA3k2HlzGjr5Tp53sFI9Zo2qpkaKMepi6aiU3HvA2qwNMe+c4eF2vtvLgjci72z3Smu86hMkH3U6SQp7+AsJiE4nSVpVKOmREk85w080Hqt8LE8iYU0xI+fJTiSlPFlXKQ42CIEwCYI8OsGXMST1TrSPo42l6BcDJq5XkeyK1Cm/rlCkO2Vwy8bdMyyOZHtrUmVszwWinbzW0Tq4vDNRk7IrQolMMqiQOOLNllDg7+EZXRuHQ5rI7HZzXOW1xLrDyOfJ6sMOT7hzyJWc1Ry0qGjsaCK9qc58p5dT6mo4pEMM5nukO26zR9r8GsmZbygbZqxMWlsTToTEZ5XO/obpxrKao77Fr9ibO5ZD23PQEIb9IQiH4Lgbbq6Fu7WwRwsvKGCH4pgCLZaPytELMnichcPkGXC4h3qRQtnRHORylCVR11WH6urgQQrIEUg4xlqF0RPVoiabp3Z48c5j3KrnGnK5dAMW3Gf0DgXVOdaJIwwhv03OLBQBaz4/lhJlNT82FabmwROFQBQEZ09ShqKt7IRSZJopWkMhtMhgEz3uoevN9gv6BvfvyNtqZKlZ+XD/laMLXWH7gu0PXbLiwMYWicy67eg72+ozsYDK5NEYXbUudNC/tKG5tWPbY5vic30jV/TVRwZWJFDispUdTRfdsdTZG7j8lX0zZSqVRC63u7HuY3lmVmF5dlBZ6jAf2Zi8MolORuDxCFwVho1hEIL5PUrwKUAiN8rRzTR8DZFLFlnCoFQcLz9mbM66XA6jRW80Whz19ZYlFui3QMCStSCLXmd0+bxGvbdWnk17LfVeqlqgS60gE5IsOq78pNqrmFOWkKgdc8yVxSwqCbVOIromJkt+IIotOrzzm5ekJZwiyC/r6Nl1xSXZwoBixhLD81JJS7NsSNLW47vgorVLBwxSrmHe5X3WbgP9Xs/mr86pb7fH80sX+EINBsbbMYAuqwtoonbPmZcNWqdF7etYvWepvblu4KplaZom8ijYg9cw/1qoR/nlBr2+Vvdo5PkIRj7hMAXomO5FHerUgQ5LdqKtpbk5bbcpFfWK+npHIq1PpNelYSC9OI3SjQ2JRKM3Ugu1oFB6bYZw2GCjFfUebAfSzV5FiWsC07QC6j2tLWalKjszJgxjMWAgVZgkSSTg/1Mx4Rpxj8glHLWmxFjAU8xYlzLZwk+xHZ0wHIEs/VpzPUL1Cd59cuttcT5klnvWeVlJuu+G5RKJL+XJbFw12+Kdc+YPioaOBrviSak01y6j3/tEqZOHMs6awhZrQ9ZeOFjr1wYjhdcNNpWlzhCf3XzWawi2B9ACa0gTsiNPkZ9vYn6mqIf5BXt19+jQsdoXa5Fep9N2Yu7U2lMUQFMykWhwezx2m1Uht9vlckdDSN/QEFrcMNqAGnzeUEPCm9JiFCPHnLOSh31oq86qc8u9KczHF+zukM/rkRfT/CIj85P4WbaqqorGFSGWqhVSxDFBx+GczBR0XGiSqLK/9G1OmtaFumOvXX6drz0ZrnWv90q41r6bZig1mQFZoUGR6g5blF+XapI9MvQp+q3aoHA2+Q2FLVx9e1Pha0avtjFSiPAmN/ZJ3rpYdwj5HK0Gj89TtI3rsW3sp17jly7uH+1/sZ+WZ2F/BmRNcDIGj8Xgvhg8Hn0pig5FgQvCHj3s0MExktPdroQd1F7qGEW7nRiweQJ9/f3YHAZCIYfFqrdYrOR5FqvFMqglem9IhAINHovV6PR4KZfLKGvp7+dbiHk0NlSax9g74zjIFR4qJOmaZpGNFRAL87FYTpliLkvKXGEvM51QlEcXtgJqKIWgQphpLIGyFGPxItrfsyJz4YNXztfJpY1DK+I9mz3tDNs7WwqvS62N/vqa5gt+vOmSB0YTag2/fNv+IwtTK5J1TnWNobaGcaOvqutqmpe2Oefd9OhIZJZ77hUz3HbT72pMinAQOZ1I6WpN/Cqe6thw+9yu3r4br1jZ5zfpFbIanVFWtAkstic4QvgZv8JiNgftUo5rRjK53GgyqbRahx3p6x3YPNgXI/zFLjYABYJBd6652eXs7Gh3u9vbHYmoPpGIrk/A4gQkwqFoJ+V1OJ2B9uZERiVHnFeaw8LMK6Nhu0VrdAe8QTMW6VOFYkw18Z1WjK6KZqL0QBBLRLtSsgUUnMpfU3qPNZc7SZLFN4Uv2IZkS+LMTVTAyqLuEkU/NVn0yWfVQC/uldckO+TwljzBR+rVDyhkOLAoZGXmdDyiWVBoHpIr0j2yQlyR6grXEUVIdcvgXXmqO2Kv6UGGPzmTer/P49FF+lPj7/uSurADK4LE1toEjnF3XO8PVqiFH9sIY7Qv+glVstXoGN4XOzXKxzVarV1FPL7BbHZIZHqMaHEMLlsvA4xAB2Tgl4FJJjyNK1MZtEIc9oLZLkFeSj6lPpivcmDlQmEiHoKpPCjyKwW34UU2dkbsymMKGdZ2vMim3rBF8YiMi/d4DeGOMOpwN+q8eLF1sQ7v+OvORr2H3Hd59vWzv6Fr8Dri1ALeHYtGQ3HsxDnO4Q/p/f7Q+hCE/I7aOn8oytUwlDeGKX/e7/aaarBmYkSK6cbQM1nCmxPKWGwYIgl1jA85yTnyGRO2jI53hq01qxVma7328jvdnQm7xuqu9YXkNXKj3uq1m1RfV9R0z5DDh/RzyBLrixYe988e7LIcq/UknVgrNAGLwmA0KtQ2a3KwEbk8rXq82vJeMY/gNfKg4rUatVrBd3Y278EbIlM055oJ0NjGyfQcJ2vmarVak8oEMoXJIrOYHAoZxlwy0sER40DF1XOIe14BxxVws+KgAo0qdiiQQhHojsdi4UQymXG6XHWWXDZjzVitjkBYHwjfE4Z1YRgILw6jsMcd4HIW2plJhmPQ6eUTgsoFPKZahdrq9GLEWa1ypwSFM5Xi86JXPpe2EbmZiOLLHZT54mN6exlNZK/0mokfiM/rqVg1lKCOYA0VcG6N4+iSyWQekevDTX35K+feMxbobM465YW0rCFaq/znxVJ5qpeoXJwP18mPyxSiynnb4n71MAw19Xldcvo9D0aevral7VcUTnbMCqsxQjJZVAE9rCj8uC6q84S8XnO41Yv6HfFaondKT2e68GegQj0WrQG79qJv78V76qau4lueq4WjtaTutKcW1tRurUW1WCPNXuJm3BTFMYzDatZbreb1VhiwLrYiq15ntjqxPLvIFsjNOKLUckocVhJtfFtzukofJxSxzOuxVDFTDJVVeyHSnsQ29GhzX6Su5gmpJOrN73vM511w5kcKIurKYyJrfkk/Z2zsaRx/1uRR2msvHi38yWsKdwQRLy5dkN/vYh9wI15rGmK8snw7PQIgorvFWqe3AmWte5ECI+WnMhTNYYGl7DawUQ67TW+325ptS21ohxVsVqdJaNCos2C4pFFp6wkmlyoUDpNFbzJZLKbaWbrbdffraJ3uMdMJE4qZwGRqyKRTqajd1+UHv7/e6SSzxhqi+oZoNBiIN4CrAagGaGgImnQKjdPn9dustXJ7fX005aXqLBYp40ViyPlT8mRpSiN87Tx16tSZoqwDEd7KdkNs8SbEWgRCk8whSW4Jz4lXyTp+KTVrIqUXeH90UGUnS1KNoxLaM+lnUdqThb8vgfdhoSzZ3VivOiSrSXbJC1l5tKPBoXmSGf/AuZp5VCLt7lEU9uPNCxq5NzlbIGZR0O+NR9FPPPrGgdT4r90Zo9/r9Rpiwzm0+MwrtGr8pCmoieKf2aNZK3rSbFMx4r6+efYj5r/xvvqpP/EK7NGHNC9pkEqjIQzuBFoPQGNnTz9GA/0dLTymhfu0QO/TgvZZAPQwwAGAmwG2ASyCdUQcnEG/z+e21NXV6vVkjDanW+90f5uCO6kHKbSFuoFCF1KwADsq9yE33OIGNxYIvcVp89ZpsMLUyTEeknul2Ox6KelJvGNAxYRNE/u3U7FiJ3c5YSCmCaeoh/DjlXnh5vt8qtKb5ZNCv6AMxNRgyax4YJLfx9g2C8/DoXuUfd1yuFpRn27w1HxqL/TdL5F2zJQX9siwDlkU3zYv7MXWZNyFuIg7k/R4ZPW52Jnv0I7xd01+LcaTXm99qj+INjSlPBSiZuCYNodjWjNGWNv51D0tcG8QdqhhjwpGVHBFDYzUwAtKGFUeU6IraVhOk7Pxl6OrENoAx+Ek0HISryqcsQdjT8foWKytXng91whGj1erSHvZE5/XyiQWkOjq6nImO1FYnmgEYS6y7Xj4+xcv2b8inli047b75/F7LulTjknkMra2YSg3ePkSvsEikSikrC7Sl+oYXdjbFIDxS07sGWpadfO8VU8e3LUo5p63f11wha821dxmS+UHwq3LL1u/UKdL5lqtqeX9ofBgfnSDmLMjtvR7WA592Hjc+MLzMjgqA44srT0ated8Xq8Tx5oatT+jzZCA06m3Ozc4YcC52ImcFjNlB7s/5FUrlSmt0W7xmuSZlNfprQTn42LkmCKAKD8JYU7tH8fwnCFBgsftD2C5MFXoqCg1YpapnFZC6ww9s2Z3BGdt/0p3ywL/TKkMOhbICyaFIxsLqp+ozfbLv6dv96UvGIzYos02TxLH06jGlpydW3r1HK9aUfjMHNIE8DLlzvY0Gm4JhByeQkShDQxt6Iq0+7Uch2VnsPC0IDtd1EXU9/i591wEz6+Go6vh2ZXw0nJ4bDncOw+Ozzk5B70wBMeGYLv6ZjXajYVKBdtqYLFyVIkeF07fxhJ1FYIlsB5Qra65RasdWOLz+4lgPbtkydoBwnVbJw7dO5tzuSYj1ueI01mr0xmHvS1aRb4sYanTJLdJWq9iKc2YeNYY/o4I3elShF15/ta5hFANxX6HYpdJ1iTmkALYGmLWBnyk5n1OGd2OZXTpvnw8uuCKvffOeZRRBh3mYKwjKg2nM4aWJZ1BWX19/rKrO7SBzGCyoSPu19cnaw3gb92yJFsjSnNkqLlKmvuTk6U5//jXdi1OMbcimqVlBKxIJY5wRKlOL2xzIolKKVNySKay/g/XsOC65ech8KK8n8DynqR6qOdxBBaBY+EXw+gEQJDwv781mWjEts8Ra9THYo2PAYAs1or/mvqcDkcdtpRSLtUj65HJHEID4Po6qNPVmlIZbyMH2K328N46hxhaKGUak86rjSW8FInusC0tPgpTTL+mUqcr2wKnKAQp09Q258W2DTC/kyymYl20xO0JA1EPoVIyEa0FiqlZQYM4rCkmDozJKnV59F+VOoWitmYWx2DDFTGQTEEjdnGqr8trIDMgh0O2/qH+rCu7dEvzYcecZvn4B1KTMr0532oMtvmsQS2cQqjwN5NbVe/UMF6vvqE3LuRjgy6PpNaZGkq1r+huUBXe6mxlvfAZqu9c3e1rxzvMYJ9XwHiD5FxnU7/nvSfD8FgYDoVhSXhfGL1AwTEKDlKwF0cyWuus2bMxorKSHVG25nL83GAoFAmHhZzBfD5KXUAhNeXAqkkZlQ8bnzWiPcYDRrTdCGuNMGKEbiOksWHuc4WBCmtw+B1OtT7R+nIruqX1vla0qxU2tsLyVmh1Kr19s2cP9ZF+RwU2XMHgMh/4nOQ4DBx6aE4L6Qexby+fF72bttQyIL4U2pKF7AN+2Sz0QwrfVxTKPJk0iZuJUom9ISYxZ05UjeyJR5eayOOKnyyVy4QELvqjG9XqFYFoTOfpiNaZwi1ef1/a0XzR/jm+7myDpt4vcwy7EYp0DtiCs9p8I72Bvqb69PKrBvxdmbDGZNO60bdkWrlvnsfg0MnMjZ0BRy6bc7h6BuZEZ1w84FFpVQ4VDKvqVF0jcZ2hoSfaenGLo3tgbqx7dMCH3zUbxP6jyzCWUgi+Is8nfN6Yp9ODPB47BU4UR5vJQb56g0FRU+Ow2vVWu91ktNborSavQe4Fu0J0CR+e+uDURIC9tyIzkB9LCinvpJBbJDwT0mFF1pSDN6FvKcsoMhg2BNK2y9/GQM4e98kLAXmcb7Ap/nl7vD8d1ITn0+/9XmmQB5NW2XibPa3T22qlXq+lsdOHfmCMdIZ+T87OwjHBX/F6WqkTvC4XH4yjxUpobWlxNpEnEKRSEkfNSzbpk03PN8HRJtjbdE8TatIknclVyc3Jp5NsMmlsx0DDFwxWZK1ftMBRC9xjAcuLWAaDycYWqVHtc1nqWWhq8bY6MR+eaVQL2a2K1Eoxt5WvzmGLcJpIWhkEln+UEs9xKka43ET+f9osAZakDii/xfxVlu306ZWXa7LehgtXL/fNu3ZRo1q1XlGT7pLDj2WJLhwDXyWVXLKp66ZUNK29gmX5AYLdrImeYOHK1msTrb1uaXBwXYdzOAXrPC16n8vj0WMLXlhcFzcvvTjTlr00C3dqfep4mmA2avvZj5lNmNdO6ht8yAkOrQM5HFbSSimVK6UOqwVjNIvVgjH4oHKnEsmVRrPcrCQ70GA0Y9aazRZdvR70euNjRjiIGctb5lpWWWiL2aKwOox6KSi13lpRyCqANFhi+eKzKkUkMYEYiuBYI9QDS5ZX7MjGPs8GJh2UOYkZjGFDlA5kkZbzNtbJUBxWOutjHjnMlrfunDn+qW4uo7FHHIRJqMbst9TUqcf/AH+JDhgsZo8H7dw4bqQz0VZXDQj8uPXsR5KtmB856kNeFgw93wBHMY4i673KGfD7nYON0Bg9EYW7o7AnCuui26NocRRmRCGqNhiNgw5wWB1qvU4HsRr100543AlxJ++c69zsZHg1ONVOdUsum1wWh3jiscSJxA8S9MEEJJKY4UqJI57kkyhZE3MoGWM0rsiG/DowegOUXmTfqfFT5E/nqVqSgCBnAgmgiwT9mneSxXoAeSmc74gxXb74AfGngvxqxvP5dwRdJlbPBvWEncQIimJJAn5dRRJWYK/AYU8W2RXOkEmGcY4fmhRSvc1fJ4e75Z5Gq5xGOeg31zUkFXCpLHH97IIq3FFYHOlk9fV+E2F9rbPRysprDJrxP8OLazr7XBKPp8bis2jDxgKCT9ydVmeYxdtx8dZxDbpw/AG6oaXbJSvmig5h+3Y53pMucPHzXU6bTm9OJJMNWCblLfJcWzBsbmgL1pkbJLaIxdxgbpbJc1h6cxLb2oZtDaiXQGFNg7OBfgm7UTncIodhOajlDnlMTjfgj5LNXWxu0JsbFpt3mF8kD4/ZyLO5Hrc7GGptC7ZZOYlNEmwLOmwSvU1is+V6uvi2tnTqpRwcz8Fg7t4cyuXSQY/N2ZDwJt3yNt6sl4B8OrkvTILXpByON2sviSXICU7CMU5VBYm88F65+U2tKX+MHPFU/iQWAE1xX0m5zAHFMnkpL6urp02lhFKsonrRQWNUK+zupYqOuFaVfKrGZlYH/XLYIje3z9/Q8/yFpnA4ZJQXFssySQk7+2VXUzgqL9wqMyYGLhr8YGmN1Z8JkC12O0w9wcMnapxOu1JbhzdTn1rS93LhZwOz/TLk9bJWHJsY/vSau8eqs+AIBWSB+TM/AkdwIF1f7KO9Fe/zlULe8xQfiscieBP2ccCxnIx1REL6SCgSCWm0BrVK1SybIUOczGDiTDKyfV0Gk95gOmg4anjBQO8w7DUgg8GpcoHLZbJYHIGQPhA6EYLjIQh53IGQSRXwWJxetzwSM2hZkKm86skbJaKj5slPRZM8B3lZbaw0JO6Pif0L5Z+UtsJkrbBWNAdclecsMT8jTzbLF/+vPerDnF8uNyey3eHCdzukKmV9wqcoBOWh9qhH1bxLrrMG7NjXe+wNda7CGKjcvdjBYcVRu1ujhcPvOzN6na1W5vWS7sW34AFP1KoQcnNvYd42Yd4a/j/W3gNOjqvIH+/qntg9Oeee0JPzzE7eCbs7G7R5tdqk3VWwlR2RbSzZOOAkyzbGnIOcOMNhy7bsO2yw5UQ8BOYPluE4DsOBOX6EO+BOF4Dj7sd5R79+3TOzs8EG3+evVZre6rfdr+rVq/Ctetg9ta2nSbiffILE95BXkreQBCo5+yB+Esf34+DF+3E8JAdcLpPTgOtQDMP4sh6e1sPDerhTD4f017Czq9XpPi37ogyXsS+jkzN6dvpekpFSltEkiRzMuLrA/801KjvbDqGvCnPaxF/mgM+uVoVKGwCdeedOGBw5PFvSuabf+TNi33msumusavcvE2853rnJWZiIN/7VRNysiU9VQMb6DycxTLibfb8RbBxitSLKz+JculZLYVDDJ3H2V3JyZHi4v9Tdzbqso+PZ8RMceHYue3UW92RBl4X+7HgWidOlvf263t7+VHpsPDm+mtEd1yWT477xB8bx8WS5UnH1Atar6sV7e5PRsQgoIpUIHolMJkHJavTeSraEMr5a0HIZ33QXMzpmG9OFQroxmwBlfrvDZP8wM051OuVnWtnfuIpV9qpmznKlrTLS6I+a+zueUq/JYqqOcTHoY0KTalVhqNYnOLnkZooLl3KZubPp95syroKnU3vkWtJNpLXC3UUHjttTNffLH7w7UQ2aSOaARyjO1D+8JBJ5U0z2op3jFmbynX+RRlESueu/HleqvQmy8QVKE04VPfC3OltXhfzIj+/5UxPLL/9I51brHEibqLzlGH7QHlYZjZ6Vn8A/YVxs6XfC3xL/B+vBlrC/ry2+tAinJ+HVPjhUuKaALxXgxTA8HoZjuhO6J3XES1poygve5nh9UFevDx4YPDKIDw7OsX/Vm3n/y+usbV1DtnUdr+M75pH/w3TVe5l4vM3xkM5m04WaSf7BUaa7u83qdLwj0d/kshpd5JKonWl99WpK70wH6C/eiUD50/nXhvQ1sShpWIVZIFgeH1IQ/hZhAewIC3DVRzgsAHOAQWy8icMCMJmLdo1b3OMrfeGyo3bbJf1yBRd0iMxt35FZuWPhJuPHZdJtQ5X9s/1ZvxwFFLTR4T+BoyKRfeSWfYGl9CWfvaGfEBDvTI5M45ZASJHLB+rbL9wf54IImfkepjPXEML+Ty39ogEeNwDna15pgAtZK5R1eGyRYCDgcXlsYqfDY5PQUgEloUUCSux0SmjOh+gVO3Vip0QsFoRY7Wh3e2weUiigKIGA9th0Ho/thIe1oWHQM8f6U07aZLR5AliVnqBxMS2mVQKMCaKAAmUzMQbWwVIxBk73pRDKALGX46SK96neTDV7ZvD5ovUb/TEBWrTK1S19fUZDCV6xcGNWowriKqzPbPRD0tR4Y2RjfsP0iOHPP7gmx/GvP1n+h8bK2jzH5OHtV8J97VwHcf6fzn9T8CmBBnNhWayO/d/aNSfqcFXfE334XN/+PvzKHng6AQ8m4Jr4qTg+Hz8Qx6+NwTVRuEUNejWI1HC/Cm5RwYtK8ClBrwSREu4gwEyAhEAtl+/EIYi6+wJrWb6KgdnnpUgLKSkVbVaplf0fI7XqpFKrlCQpiRwtNEXJq3J/wv2cm3C7B3xFdElDW6xWm5m2WMKMjpJKK62gXDqO/gCK6nAWMeeypVkepeJ8+u06tLB4yOEZVISzWWxuTYzOYMwZUXUzHyz2i/25GDv7WW83+IGL16FwnJBlFHBgsGZEbsdd8T93P1HkA8f+idF+6wnnwxZaToTwlbul9nAlNHR4vhqxiNB6WfkUpcU/oNw60hl2K3Z91HXfwg18HFlmCTtudx8P7OsNLP2e0pEr33QXQsZmcC1TKL7ivXkRz/TPrY2v3cKulyTWiz3xCuZnJ61eLMrrJqNRJRKLwWyx0L2pJMY6BKziU8l1KpV8nwrmVKCSSuS9VYaecH/RjVfcoHTT7jg79yqjw8KY0ALQpzJMkrexL48IInIpiBhJM4v+4+VWsPnH7AyuAsI6cQpnNmZOzyUT3o1JT3a+m95zuyCMC9f4c2ujzxCTSPhwsy2bCKn+UiLRumJWEn5F5gejZlIX0i58eFug99J7xs1dyZBCY6p58jvqPku0222Pmb5sCqq8foaROCsZfNoeVlvtctYH8hhD3V4cd1cX8+NXTwaFEinRrZYHBi4oRfqiBom4Hbfn8HYerIr9tJY7WDxaxF9Ow9NpOJg6msKvTcIh9nfimgQC3Qkp8JNgIOE24gECvx+H21gDzOercti70VzO0MP6IPaAn6kGq8EgbbCzu67JarMb7EfscNAO2+0wYIecHXx2sBssZoTGszKM32TqDkZ5UF61m7G714PyOhAjqw6iqgMZsgEchVjSim10/toMtufJpdvQPZfYRbwP+N7c3fKPTnIQvtNAKhr/ufynAvkgnAY1j+VrJNKNL2wO52P3jefO/1pgI85hRex/amVjwV/AT3rhCTHcJn5AjKNq0idFBHd0NOv26ggQEjCAQwYHjHY4jHYdgBAAaJvNL0A8mrocJWPj3cpPK76owP9cAR9VwHUKuFQBywqYUEBFAVEFOBQgV4BCgcBW8ZQunnolBfMpSIVD8VQ46/cEbQw4MLtd42GyKOQpj4eZoEKp1DBSaZBEUGquIUWz90+hkD7H8oMre1nnnaz+4i09LvXAW4xrs14gdsBmi8ef8/LxUHE7ac4ZCgLbf1y4v3bx3WPl+WpQ4bfO15JLAyFTajgtBa3QFMgzPQe21W1PN74uC5WCdvl+//5bH78we8F4lrD9veHi+ZE7DlWN0XpMNVBMTl9aTvTHbeLY/2gCLn148a7dKy8wcncxAntv/eyhqCM3hvoBc5h14dc1PtkXMEwtIs9fMM53QfN6JZIaDv5XiLOtLmgt+j8Tvt6kR33TnsfG+DsCgfV3NOlvED7bGp86erCHpw6HOerQJuP/THh7e/xrsI9jKf6OlI+7I7Vh/BeE3e3xk5dimLkmI3CsyD0OgedW6fneb813TrXvuX74CUz+EntLLCCW1Np02HjjboSRZum+xD3LDYCA/tRpwIoFna4GzV5yPHaVm8O/5ucww80hYOVuCqsBlNe9I0//epMezeGL/BwC1t1dXHdHm/7ZNv1R7DGsp0WPIfraBvq/4+aEp09i6IwZdlbY5VWpoBtwfKxzVvh78Ce5d/ga/w5PNt/BRStV7E9wbnwH/C3uHTh6KvH75hvQ707/E+4dePqj32i+gYen92wyR2LuHXj65Jdbb5D2kzr0BokNfOUwBZzsfJOXHdZjTfE/pSuAKdif0tU5T3xOnHvnNxA9eR67F2tKv98vFLKyVt6E/vUWPZUAoiX73d3vSv9sm/4o9kOsKf09PRx9bQN9jXv+N5qy/4eW7A+VOPqhTcbvbtMnsa9hLemfrKMbiPV85mP+3Dt/p/nOr2LjLVmikSxV1vwMnv71Fj37zsMtWS2X6Q2y2qR/tk1/lOVBk9M9/Pg9m9B3t+mTqBVRk9MjIzynx9e9Axe/4p7pe83102g9UyqVQNKU3qAjfiKE9nq/9tLPNzWWn9MogU100B+EJ9s66EPYI1iAvyMY5O4Irh2/MY3qftr0H4Y6pyeQEpVK23qCr7ngnvtLzbl0t567WIxE2OcurZkbRL+Dm0ue/ibsd625LFQ5+sIG+t4O+qPY91r0FX78yib0x9v012H/0nqe3l6Ovrperwh2ceN/ufk832rJc6GQy7Hzkt9IT7ylwWVvt9f0bzk+8HrpWuzD5z/ffL5ydoPscfS/5/jw100+nOD5wD4fr1k3PB+rJ4+36a9jJaX5PvU6Ra2XvfOfY/n2Zfb5WvQfhnRTv5dK4fAa/S5Qd+jfm7An2/q3xI1b2uQ5OvaD8HvuBxwfjnDveYZ/TzC33nN8sFhk7xjZwLcD3POcafL5n1vPMzbG0Y+upWf3sQOcfPL0T0Cm+Z5jY4jNHe8p1HPjfrW5drHWuP21HCvI0L/Jcxxvj3sdSFvzPck/R4f24W12Ds/dhw1CoHZnsVCIdPX29dVKrm7o7q6JJRJcqar3p7sUXay2qOFG1NkWpxVdOoWiq0tBSqVmhYLeEo6FIBTyRiORpMls1jpdjJf2atSDA6mkNqnV0rRXx/6Res1e3Euzhr3VgtFAq9TMYL0nxaT7XdhAnf0y1bqTUW+oq8AUIxxegbYihIXWxJilmwPA+f4lrBv1NvJkOct+uWXat4NHHTHCtfmFVnX0KqBveTWguIZ8eRVGjvrLvTcsnPUC1uQ7XWs+pcVC9n+C+J3vDQ+/837T/RIZD1dN9kTscvi6pIkuT1TCDsVDxsZHk41cHH+14Xh3rDj8dMKW1iHQqj7UE7bHOYC5JtCTmHjiiSea6yLE7W/8nn7Nz5u7c9jB2QDhTWyAFKcvePprv9TUFi4nR+/ahD7HrSOe/kPfb64it5ujd6+j/2hjGuHYm/Ts+j9/fXNdOBwWy5p1wdpGx9vjXvedppT7XRQal1n/HOd/LvQTb6k4epVY9jpu4a4jvPkWbn29zttA6ebqyqbjCXac7Ppx2HX7OPd8X+fXLfad5vMNDrrUa+3POrev/H+8LWZuPh/DuNzsuN6N46KYXpMejftCc9xgUKtZO+4viB+26RYg3rgc0ek87LJa9/M7xrsO+9jKYW48n8/d8Zy8ffZ62z5DvbmbTxoI+JB+Wbuvvs6+/79z436zqbeUzeeMRg0bxn22TXfTqs3hj3LjdnoxwPLnl4Ih1jedxv6qpguWCiW8WISCHQJ2uK38QBm3IJdzrFqdwaYFXXH/1NatW4YGlYotW1jtIxboxGKBXCYTnxC/JMYvFANqmYRnxSAW5JgbI/dE8IjbvXXLlABjtpKDvUqdTixjFM24QBp1tOOTXun4G+iMofTy8rry05Yi+PHZlOqNFB+jaXbl8K+FpfNhMuRhitrwh7VlBhzoIdvqjdAEk6Aea4XOqpBckdm642Bx5pBTpRyraSrTewqhnohRbglanRG5Sq7R0jmTteRNDwwkF2fGvScoidLkUDFUo7ymRuTzvtFub7nqmo7f+M9XubdPFazRbpcp4TczPp2H9QuUuu5g7JEbnz+0OOuvTARWfuMJK5Q6mZBp27LQtmWvxV4937TSKmXO9q1ssH0HubX+RtM2+GXLRqtWOfrqBvqHV2196kaM3b+atnK5xtvK5bV2Jo+V4+T1W0078yste7+/34nakg+ssyfuRti6Nv0T2D817cDhYRm21p4wc/L6raY98emWHVUftqFx62vGRbixEe45vs2v70PNVTM12d/PSvfUuvWN6Oe58Xn6o73N1bBtgqPftp6efW7ez+XpbzjEr7LJSaeTe+rmmKc6xryp1hxzYis35sQfGfOJGX7MmZn2mNgedn1T3Hz9De9fY8eb6zubNehX7eb1dE+06SKRTjqEz1Jwz/g3zXl9vKUHfBE7stN8nXoAO8rSI3skij1UG42GIxGvQi6ncEwJ7C/KJDeD2azmzQuVUkapKbW6aVw07QoaIOJSMjImwn5RahNtZcyktw31qq6sGg0rZ9QoPt40FzbmE9XtCn3UQLdZI5leiwVziV3rs9ooBtjChOlbmDDW51I2/rN/HTJs8H+Uf7hmIzqssTP972vwYb9Lwyd5hNiqv3i87Z9dAzoszc/pFt6f27KJPwdt+mux37Rs/GqF3mCzN+lPtuk/BNaW7Vur0RtiG036P7Tpr8f+E7uk6S/2T9FcbKP3vX1e6kbI82sfxUN6+XsqnfcgbFxjmsPGjWG/rnnnPQc8+K2K+xX4rGyf7LSMmJUCXbcZjJqx0dH0IAYgEQo5eMtgXTc4WH91EE4OwrHBEyiVuav+XB3P14fquKrurOOauqYemEil07likQ6EdYFAOJlIhF8Jw8kwnGB/fqA+Wqzm0gFXOCFxCWFwlBlLIftUWqVdlEFnNCubp5U18XOoCI3/w/Up3xQ/xyOW1KupsXa0Oc3uMWfVTbxmB5qOw4ChDqrG5nFuOdH7w9elun1mxWF1lnEPeccOVq3joS7xlfPZvhvv9LvfE22XUbXRdvpIf5JD20W7tf7h/h7HqMW+PZseenSQ+JOxdyhegLBmnF74btOvuaPtF5dRIG/d3sLTv96mT8D3WnZKqaTTb/DTefqvt+jJ8zDRjqkU35W+uz1+Eva2Yx7j3eBD8jiyTob5mMez7ZjHUdZma1uPmHKt9dim727TJ1ld2PoZA10oSILjfZv+jK8372H91i3Nt0jyPyG9TsdzWBdunt5q7o//1pono1GP1q5pzT7G0x9v01/H+tGtqKGNo7dtoOfjGW819fn3W+9s4OkNG+I8z4im+DiMyofiutxTfQN7CzPWlAKsUkkma51xXn5v4zAt3Ht8n38PHGvt85OTrH+Pd+6wLD2Xp+Xof9iUjyBPT2CDA6zsEjC44blQfEiEnqtpVzzH7mci2RfbvQ9e5+r5Lqql3KiFBoZxBXxqjUZGks0Cvn1W8DcL+DCTyoSbrE7GjWGkG1XUytSokK9VUXs2xRfgL3cW8aU6fFFuZ1lFM/yxGvs33ruofqW2aSE9l6d7AflkrK1NYCJse00vFAhFAprAdQROELhQhIEQREhzyjBAfc/ZmccF6MILGEECzqPFqu2mNlxLmyYmjNsxeTBYMuGBtNZPwCj+M+utz880tMS5d7SD+KmV2Xa8nZvvv16VW+7zW6txD+7zV7mzMYeatVJmLIVtw75e23liG+ybhtNb4cmtcHLq9BR+5RQ8PvnCJP7yKDzN/u59pRd/sBee6XmtB7+mBw72wGs1OFWDa9nf1Weqr1WJJ0svlfBbA7CN/e2HRTsct8GiDZC9IWOQu0Fu2ZKYZfluMufRR90k6xyZ5XoZJtHrx8tMmBpn6FaFlboQf/tHZ1ToLODllR+30PfnfrwOr7L+F6Q7YQ0t6ApC4Pv/xMos+GtGKIx2RXvqat9+n5CIxpK1fjXz3+1imGbBFgKrvHeJC/4XKovcaUvXGo8oLJTHkal+6X9RwdXyzTnefa1tWz/Off46t7aeYRl6F8tLN3a85jSZzW6nG5y0RqXTqNjtW4Ny8scA3CBXupVcTalHrtTJlUqVVPKKHB6UPyXH5XKV06wxcOl2sYlkv9duvNSGmXLSiZCmnRLaglizVt+xVZB1MpFbg+ta226J+KpGFQxIG1+S8r2WgtpFkc7m1ZONIxLUa0kkinzaGtGgVkqbdlrSzFbhJDsPzbpZdh6+seojc5+/yWFNvo18EFbnKFjrtxe7uVZDxzo4HKhxe7VWi9VVSmUkGo3H5JhC0RtTKh0KBe5gv0gj7afpKEvij8ZiUT9B5ukeVkcB7+GywsmBrdSoR1sH5ErNg0NY9xdVbLVE9iznDzdxVuDi8VU+jwvJpDGNQJ0O4MS1LbB+JLGoBb843UTHGdKuFHd6SppwAUaYBxkcL9UaC0PzOuYwI5Krkp7nvVmNV8tc4BESpGn8+VmPQ8086RYLCaPWWoHvByrGiF7s2vrOs8Rb/02pJSFvoTho0dpllERCqQYaf6XQUzq1yWIsBtVqm9zmEFFKuXVc3fhZy2/ldPsbnLydZufdwvUBuq82ZrNaRQ5WiZstFp3RSDswnQPDHA7Sxc6uXCgSAUHQpFxHym+Xw6wccvJBVtokYtJhM5pJCSFkRFZSp5ErGTVg6qZTwRdRdQCcOwrk1+AP11SXtKOJLkLESx5rrGVb2PPVa8TrjdybNscOqpEk9wxbn3b4dksFQ9SFdfspq3M3yV7dPmIlHlzJ7hokGIYY3IWPXpgWeDyC9IUrL7SutXTuFzl5O8vNC7vTEf/AzosNu+WlB60vW3GL1YqWW16h1FltCqXSIrfarLRCrlPIrQqFzYgk0WQwGi0OzGYzW5QqowI3sF9yFW0ibXJe3s4Wmm1nNIU0+66chHFvyoka+h9aigh9pIHCMYkpzPVCW04mtC1hQ62kXFpw8farkXDlgPghIcgxBHgtirS/8ZVvN/pgITPtctVt7pvf+UcxnP8d8dZ5hVmWyCjFssZVjds0Kk1vl7jxbTd8Bn7W9EMp7t3/BmvbVdzn73H7C2s9Cca43jxVbAT7bs18Wx2O5+GhJDycQJ1ljhtRhcf9ekD1Xi91d5Oo9C7MdUEbGmJcbjeDZMfcVUUALqw24kXdtYAmLTrS8pIFLKwEWWj3SBfjrZjHzbjSjE5xIcyMm0HFNzUdCCXVGkOxNhLmZB+HlDAiznL4EcINqThU9o+Wm/9fW6HXAnCtiWyfa/3b0TTYK2rFqLM5rl8XB4aEXLaj5YlI7IBW9Ap5HETzX7Sq0xw1zyE8IqoXyEaVrI8ZL/hI1G6TiHU7hj72OgHdBRK+TNa3qw7dHbRYpBLd9tGRpweung/0W0hyx+KnPjAbHjZJxMszx9Vyn4th4llhoss9nTClzROXRndQEqUYRatjeWG2y7k1akmaR65JJkP4x0QDzBULnm7r1DYR0ec+skTnzfNzIiTXzRoJlpd/x2HpP8+udxvxM2w39pta+KQRThjgDgEsCFAjYOI4AQvz8/Wpxa3bP7Mdr22H7dtRv7oX9KBH3Iy+KgGJZJc/EKDjiYnJqdiUw47t3kXvomk6NqWLxabmpmAqVh+uViqlDLqDHh4OBWNT84sYNsHYEwm7PbRrkVlQMHJ5halWF5ApSPtjISbQMgXT/Dk8fMkl13y9xdR4s65lNXnRhCWpWv9ZTUicW26e17C8Wnq13GyCyXdjFTedxuZvJd9KA7US4oWAVdB8OW2z5qWFZwJOyfNAJrQWecFgx8CfC28phZUqp07fNbx3UK5zSxVmpTFktYxlY7dNlhTsRqzo8pCNmLS3T62xlqKX7OpRqyhKZycDAxmHVCJXhHSV6KJMbFdEPRR8R9q/RU1qKfi+1hk2miYKlaWKg8FZVVyODx30+XpNBgvx7XBOThkkEnY7tVhMC98GbXSi4t1e8eZUer2QoRz5qCFNZ8dNaZdKD9lwSmNRiiQej90iz4WRnmMtSMEMa+8OYv9cO3hbBe4rw61luKX7vm781SS8moBnErA9gYBpxGtxOBWHR9j1HofF+EXxa+PEcGR7BH9FA6c0qILmdhIOkkdJfJ6EYmW4gmcTAwlcLOkf6Pe4o5FoP/vVm0FIaRSw/mwms6UXyYhHPghIMjE5hoo/nSEi5IlG+yVut0TkoQfCZBGVEXCWJGtXv8EKBHIXfrSM1CfyDFqF1GfbvVJVqDSRO2wIW968PXQObdasZZlr8rjVj5TrLpVuodpRl/C1zajQtiNjRJHkV6XxyRL7gIbLHztzcPtHLkiLJZotB2+dUH/Fk/ToxcxgY/tEdKKe0ckoW9eWaPXowSmjTFZKJBsLK0aNhwnqC2O7y5a0bfH+Q6X09muGzF32kaM7+o1BLR0wrPxMm5+6ZCg64S7MFh3ZC+7cFu3z1fcwP1nFA70fTNP/Ar8j1HP0X236i1ta9D09XF61dz39+8HWvF9cCi+jiF4+16RPtZ5nyxY9ilcMbxJL+NPxFv8L7M7/Jl7x/nFO7Ko4fP53ggV27x3EPl5TnmLgQQaOM3CAOcLgBm6H9fvLWwb7BwaqOOuOUrQjm8sl4jIqSSWTdLmqK1erhXw5mS0XmFw8oh4YAJlaTdFuxmGz5cjqauw3jVo+IKX7JrfCVGuLfler3bmapjRfI9JxjGBn3LdjOYHHvQ6Eq1zXtKgZDSb+EHfjWnfCceSy+LaJsWB6PGMZHEldkR2OmTVWTWyi4FI6Ys7+o7UBqTzEbq8jJOpaRJ0dSmzJ+pWhSeKt75EaqStiJhvXBkteTWBwV27HZ/rjMbdLKq0f+nDZU0vYqtXfOTN6p3NtZXGLN69zMtbblJkHsHfPSq72Iy1hr9YW95euZv1l4ikvHLQcteCnzPCSDJ6kXqLwl6TwOSHcKXxE+IyQeEUAx7ATqNdesVTCttugYNtiw212O8ZushpALUgvR01Iy0qfDMQyowyXaVgev+hnSYxKLuogZ7Wk3CiOl0q5OGq7Z3Sv60qqOtc8zS7FWkRcVQ/fSz9+louzrvW3O3uTulAZyPtoT9p/yxXLDnhI3dgnFr+vHqWFix65sOLp9/zRJqXt3FAv5698G3sX//l94+6afdTYMV7nYj5/ef4/hDl2jW3BFrBf1IoPTsIzE3C6gs5LOW6H+4SPC/EnBdDX2zvEupALXenU8HAqRWNDOgwbCmAHMFyKmVHbkW6uCmHrEPvlWoyEw6xNzrnoKcalY4VoiDV7XTKDIesC18Ic09WFDY8N9TE9rrCVALVY3EOmYkyYiQJgUd5bSMVb3XzOagpnUXPf1Fm0RrlYGVeo1TSFOlt/shKwDke/8QBW1q3qTMC2WooIuDM9kY/R6rSYbvV3cfH2bc7YuZjFxFDjVwvhrUsX9fnLIQOptap1Nq1MiAvFcsrCTlQiqo/IhEKqFJUSJTLRHbTIh3PRxZktOXr4xqd3NAbJeLdOY1feYijai/tGwq78cMDpIB5s/PCec08v6b1Jm9JmUMgNdjWpV1PxrZfffPfQ/VGHWidRqnGPB5c5i4k/CFSOrtHM+FWTAQYUCkUpeUQkCg7tyiVqAbWoib0X7mD524/NgLoWPSk9LcXL3d3xfKVa7Zvpr/cN9A0M0Nq8TqvTZ3N5bX4uD3ktuyYdWq61Tnb88vEbx3HtuHacmYtGIn67w2GKxeNGQ6YrbTKl07Sf0fn9zAE/zPnB76SZvmr3zDSKCvb3Z/UGJAPyTDa7JR33R/LdTDmG3Br5wBYZ4zTZtQrGIUMAHr6cj9W9LW+Zb4/NFYCpzmxWILGxtVyBbwPNw3Y2ge5zH1ex+0giYD2L/0gnRxfX2aclIMRaefhZdHHbcJYevoFlbj8ZK7PMVWxr3POezR3hshFVhsfudAet8i136Ev24l4kDFsCThp3b+AvWN694yOIsx6vqS0bDdcaWQDsILtve7n99NXaVq1Op6MYCmckQEkktN2is9stdotBr49K0XGH6S3lUnd3JhKN+musrGBen3/QPzhIZ9K6TCadicfS3d1Vu8HrlmgxgohkBiscMCsdtxgorT/CRPVrgFlvn+Fb/aA1/GaKz65uWKeryVQOqr8WgNXsyQWozAU13191W5rxkFan1HffaF1iD79N49nZh2ZGlhS6iEROKeR+C9nYSwZSars1rNDEQ5nrRgekVChPNobbO+1Qxq8KbcV/H/fpmIxrD64cm5wfc0/13mtPaRRGCevkM8hBse68NzHq8KWq/b+h01qnd81u+z29P2mnOD3MWq+CO7g992jTrnO19twLL/T52D33wjV23cz5XwteEE6x9DchXS+75KcYTz1QwXRrrVK+F1/jFxx+bwR7tjY6grErsK9eL1UqdDimC4djXem0OTYfg1gYY7+UYyaz2e500kqNTqnUGA0GzYAGjBq/JqchNBSpLGXtZo0hlma6uOImedjpk1b6lBTTjyH83Zvc+mVX78Zg16b5Tb4rXmfvUBT2QgfzwWqghw9BrC44aJ13zq46V2o1g9n8JgqNtdwU3iuFwyRFkcZtvY3/S8UqapftOXU5K4XX2aWmdVqfN8mkLgdgczKJXvm8RFIqcauwoFO55Z+RiOtpsvGPu2/xaW2yxi8CA1ZrQEU72TUos+3Cd2c9HgtaZiqFeefKY9MKpUgoUIpyaXy3JaT2ONC35Gp5KbHymD2s9liAmex19vlW6xla+SVWP7/Kfn6T5RODpbATNe1DYbgjDEfDcFJ9Wo0js5Zryt4TjVq6GNZ1TUklqNijuVwP2GEW1ToN2nG7QW9JJaRKoCEOBEiBJQwwFgOjI+0eRsKbumfbtU6crjy7GpFs99NfLW1iOXK2bd+2Kmmb9WWcf6jN8uUx7TZn6Fxo4s28z5qdzj9wcWn+YwcK+Ss/e22jTCW6/VbF8zKxIeqVxoxZff7S2cyVezw08dbPsr0eWeOYJr04XD08k2KAchaT+O6EXWPRkrjnnYtFAnfvrur8NhG2MR/Xsl3RZ2S7svM51viF4CkuXteD3VoLnPLAohsy9n477reDWqlSsVaRRCike6q6np5qT7Ua7Cu6uzJom7Ji6aDb6XJFg9Wi2aUyuyVKxkwK8TTT04xgrvBdEFQ/OsPNXRppKtWb3IRuIs+t2XNxR723ugMRnK/ASTgvph5tM36Wa8m+38idrSNuSjnME5Pkdj9tfUSn09AB47ITP2DpjzR+ve14OtNjdi4dubywHA53aSQinUKVcP17/5F0+mAB9u+xyAyK7xJveQirbcfKv/duM6kMClHjywqz7FkfRUUi8Z0ZqJIf7jmxc+e93Sa/wu6USAS47a3G2/PzH0rrSJa9P1ifk2N1yxOsTfHfxM+wB+CmmmxEMQzDw4W+I3fvO4xmcWJp9KYx6BmbGmMdOs0YPjY2FVi6fQlfWpq6/4EH7r75lluO3XDiBvy6G26gbz2mu/XYsbtvvfUjd01vnbp76u67aWGfTigS9/T2Cfvm+qBPGHOhMT9YKNiUQrVKZdLraaVcp5T/mRJuVIJfmVPiSuUDctgrv0p+q5yoo8A8+OQgF8JHMHBggE4Mx4RysfKBu++/7obZm+HI8VlbRSy+69jxWZO6p1KZnp0dQx0vmFsfIPuGp8aYEXSUU9iXTo9wTGd5jHIeZ5uxfB4mxAWvNQWk8dBJ3yzzVajnN6sDz6i5A+i5cjO+iJD7cKwTyJGOI8vm3SwU3rDRFJpnSHbCkvmelWnVyhnuZ3INgPil6OFlieDtGBS7ycWIZh+v9qk33F6JjN1sZ+koan3MOzjcfR1nNfGhH4IP/Rq5ZikEK7chaAuzGI6SiVLAqtyqsvs1snrP9xs/JQvbvOZCd5mObw9pTAoRgEShllJ2l1vlpU2+pLl7SEeKcaCsURdlko5LSLk96iThqyTSEvJxUkvlB+z6ZCpp8O2tGb1mRYzVwmaTkjTSAas9Fk+5TDRFWXR6dzAbJBu/2ysNM0KpeKuU4gZigKRLKbAb5OTEeOM3jMTpNvYOj7hS3Qq1NzuaT+RsYqVG6TOZvCZ5IWgcKfZujbO6FsT2qFpjVAiBVd+Uq5ho/F8cD9DGydkpc6ioMDpUzih7n8SWi6fHiyElRRv0W0dGp0NKMQN3uSN442d0XK3Ry4QMu0Z+ef7XRJo4x/rIH65Rz/he86G2fbqY+TXiw+w2rUTnSGRiwUwmGCMw1JcLw1H/PihhrAJidLEEahkXZx3iBJbIMw4qTwpJALKZzEQRvurZlhYv8F4vOomDN6A0zR4KyB9GOsgKaV5Ft8+Ba3V1WxOfyLW1uEj8/LQbl+pVXfWpaH625EhuvajorcWslcsfXv5Vn9tzeCa/ayBgyi/3q3Sj1y+ma0M7Hk7hbwJtsqg0KjqzJdS9azitkPqzA4Hxq7eGvqronwqN7Cm5K3Fbhunf21PsvWJvu2ewlusb/3Ztt7lsgpgJTCa/XSQUFsBgNIolEqVMRoNdB6h9vH2enSS7PYq6xyfyhULZ5/ej5vGusstFRxO6aGI+Af5ELjGYIBLBQLRcSGRlEiHN/ighI+Kax6uiQV/V6bSblQaXj/F3NJBH5fBojf8rCrar1pgxxzbxKDv7x3es4g3d45e5Pl3Z1X43HY3i0NpdtVU7NlWekHhWlq2T8E1uaSg+I5GS1hgjbXSRqUrArHho5QGJqGuIauSoeIn9/nNq0hz1SDlnImBRPER0hYweG5Jmdk9lbZGYBh2iyjCA3ANctvJ92kMaTexn0llM4bsLTpVRKcZb9L9v2alCLWd3Xs3bnb9v2p1DtbyItTvr6+1OZNcS/4jtwv6rptLPwIx8yVWDWj4zlMG5XfayyyY+PYHHJkA+ARMTS7swbGFpiQahDoRCOQ1VmGDNF7jAylrODp/L/0k/jvlVftzvD+v0ehkVjYTlYdS2z6GzOgYcsw6cFWGfAxxGg3W4v1TyLeyaiQr1VDSqC/sdDOPjOmcv7eK6+4F+1ddsNXtllxFC4yGv4+x7djBfXi31WG5p5/a3ls8tv4Fs2mXU/x4Flgi/z9PkM3JPeMRdltv4V61ZPpHZoXZXOy1yoD52nXKaF9LEa43/UHSFdA6zQWYvT0gpvTtipBoFatGtdiDGU8moFM6SyYrOYx8N5FWprR5nvrwlacx4jD6rUmG0K9UOh1NNmeWKuIMuFMtuPWvs6MMFrbEadX5oKdYTs0u1jXPOiFqtlyNvBiyKMmuKZWmTXKHgzV3j7sZ/CQWKSti/MDtilsmVZqdGbdWS7KJXyKhqKjWS98klRm8hNHe508euVxRfEpxk13cde7o2cNQB19jRQbonhHCrECrlcl8sHmfdzHQ2S/dhuj5sP4a6p4Oyj+7D+/oGohG3zHA1u+T5PgBG3I/jOGer+TC3yl1zE+5sqa/CdFvVYnE3mY5HGCy2aqu1920UMjqHei0s//gs1xYOcXN5bdJ9NUb07hGitoXWZuEqPIQz4Yjtjbf+WFBILGxGhcbIRFXjsj5HSvsyqH93vKbSWJV/JAJk9CnaISCFwsr6H/a0mjYgfqkUikJyEzzJGszUehwE+/0mDoK1oSewDXiAVu0hR/+lNna7nTNnGcb5piyPy9jf1PpPOuAp5ctKHCuX8+DGWXNbSlF0Nq/LyrPZfD6f9UUiWa1GI2eX86zxASOuN8J9FrjKcqsF32eBOQsYLRaudXtWrstSMnn2ITncIYeD8qNyvCYHhjXu2JHwpEUfdFH5slEvxeUaRgutbmVf45c3HzVs2mLL3BEfbQ3NBwI7QHZo3zwmaXZkTzXB3Zw4aNstAK1rWwB2trHkTCu+zxDBRZX9X4bHSGPUZ9Qqdr8TSkfYtbmNzO9LNb5aXnZ6S11ddk8lbg04Ga9MIJVrZLpQJGY6JdVQ6oCVeMstUtqNxqls4xnYWVrQ29Qij0c0NNQYnT3qDWWdMkMg6/REAyGZRa+wx4oOfI8zTKnUgk68QhjLsh7QD2uu+4NwWxAe8MOtfrjfB7exv90PuPE7NKhL+3E1qBBuIZ0mbVargUO3dVcqTjurKhBuQR/JUqSBxHI9Lic4EW7BoCMNBomY7Ikw+opr3IUrXbQr7iJcBqvTwdiQtjWQuVwWQRYwSkU5KYICYRO1cCb15jIHd4zHW+1PuO4nZ1YzLX8MtbAawF8DWyD4o43X4BX4w944qALRwikQ60EKE9cvxOfv/9qlHQCFZ5+2do0mRp8auHrekI07OWyCKRejO6AJAqb3gt6djx6ui9qwBOmd16R2bZ+geUiCbnjXB0ocIkE7sPyB6vycaCMe4fzpxi84/NEQ9mitb4j1U4qlUm+1SifjumQyXsjnrckDSUjG48phi9VKu93N+IzZZNIMauY0OArNVEu0VWNK5pmChQvAxd1Bae+QkmK4yMwb7xaY2aRv62ZBmU7wqWcTA6VpyXCwrvVOhYj3dz/pwnFzcdfgSoRMVgM25XNqmS3OsJuVNFEOWBUvSyVindsCeCwrlJlelIiklpiXhDepRCVoU76gJtmPjV9QFll8puZjQEqX0shUURsVq6bKzTafVCQV4BKRfBq/zBJRakxKCfou8gRWPl51o8olvp8i67sKHmTnfBL7bG3SbrMxUqWEluASSQXYOSYpSqNU0sDoAJv0eRlg1Wpia7lSQUHyRFqXSKS7S6V0OjHQN1ZJpIMlyeSYLxi0KymQMNIygnRoLIydsbYgHdyso1k9m+I9RK6BYnqz2V/vDXbakS19BGuhF+39pwnd4BEe2nZLs9UNq43VUIKoeQPLMiJOSZyKMOd8dfdrNYbnJJRCI484yEaJdMU9JlKqp0bnH5uLD8SMFBmTSVQKZchBwufJWk0p1VE+ZANEXLmrRwlTKCPTKxC+wmyxTKw8aYnr1BaJSMgwIkojozIR7Lw3bAxkaUvR8xhLS2mFiNhqUyR9N+7w6x0ySmqxc+uC3XVE32B5NIOdqW0bHBqawbDRiQm6XNOVy7WB/v7aHGtRlt3hSCSRTtNur87t9oaCQa/XrWJtlzVHG0lxAJF7dKjW7w3q1VJFIsIMqEJooSjcJkc5nccmZjrON1K9nWL/TqG2ss3V0loxcf6ojzX47HUXVG+k1p2ItMmBSJ0Lp9mEriOnsPb6mhv41SR87g92qa/LZ1c9R4rDJQoekAZTLoPsOUpmDX7FE7TqFJ9R+xMkHCP9CZdR/hlKFsi8bnQY9Kz3IEbfuF8aLTBG2We0In3Yy0gc3Rl8N+v42hyEx0Oo3fnQymO+LrmCFJrScXx3t8uG2pYSClc+tvJYMCWj5AJTOsHdYrei7rQqT4G9pc+kMKgkiHeNX3C8W8Leql08MDg4MjczOzsyPs7l48vV/nq9eqQK+6tQLbtD4XA8laLdDMtAJhgIMIxbqVIh9KVIwjKQOy70iAQkrGYUuV1Ge3cqtzQ+IwRmdoksjwxW60xAp5KgzkD9StR17nm3CGN3lrXMizd1IM/ZJis3qL/NeLmemWf5Nej5/4Ob7WAg0qtpqbfL59iUo76wVS3bhKN6u8mwnqMSSqAP+5fd+urhpXdhbIwySUhbMvCnM5bOaqRqhaTx5W2X1CwYztXhGbi+6mnsphr1pOklE35SfFqMc/25YrGYKmO32mwqB02nvYzH5/N4OAS3RnVAA6weUHloxp5Oer1Bm8aOOqT6goxK1uyQei5VffsNhDVOrT+TcI3n3QG+gLURaQ+nFFFQNecS8+qO6IxO43etD0r/bSRbNfo9Wp88Mol/QLrDo7KrttzJhajnMlft8dC4e11s+oe4SOZSlf2/9hBWWbELpdnaIWoCxfNFwM6Pi7W+JrCfv7g6N3uHU+l0j9u9tpbsQBgWwjCIaskYjydw4/A9w18aJoYDwwHVFNr0J1xOupfu7aVVWp1KpWW3fu28ltXxg1pcy85mLh1OWCfGXK5+LapoTJo51dbbTwaYYg/jac/sd1da6dVmABPtR5tladZlSVGESd1qiLZRuXHHPKzjwZrTCmHT47ma0u/tZA2c3ZAvkEgyFWkrNTpETDdS0mg10jw7DhWjZeshM/mEVExZI+53DB15hQ1M222LqDtSoys/fpfD5jQWjZRe5Sefn5nj+BnHbuvgZuHy0I2he0JEKKRKIj7FWT65kYm2yqfZDj7Foy6Xl2MR4tBpt7fNmWaNOceSP8YN/qCe95pv4n1N6V3vY8o6xZy1o7Tnf078gfgPrID9RU39shVe0cArIpAlKaAocwTNUF7+CglPkXCIvIaDRZIJFahUlhJWKFhst1vhqBXmrQesuNXaPjjXUmBnm+s9rpJZ2C8t0UVp/bTfavVvjHy20D5nmyH2s+3oDBd3T59rBsgR5LF53LMr52pliPnMS7p1vjusgiC5/m8l+qO7XZOzC9ND1saVariblB451P9n1WjF5L6CUZMiucFp9u3rmzm2My2TWq564ttXLX5oMij9l10HVL7a7pvnKqERz/V3lbuj0z5YDDoIsYxUmDO7j88wI6HLP3f7aHJk3sf3Rjz/c5GJm8dFKNT6ji2eWMRfnYanp+H2LQ9uwU8NvjqISwZNg/hrA3BqAF7shSd74SolXKWAfQo4LYc5+X75k3LCIgCpAJ4moMr13TVaPg9wFzwKzwJxLcAWWICDQISgCLgZgAQAI8WdnDRJG+PGy4w3GAXGSeNkcLl1ymwauqCry2bFCnm7PZ9vHjZ7IAJzEeBPm+3COICPnJV+d76LSc0wIhFX/Crjz5qtMxqNh+/U10LyNLHNqI3ze2A6ljcBdaRbPfxUG46q4sulNlZFed4DycG675vWTN3zsvPIJ758kC+POtI8z0oq/fx7YTggJqS4464KQx9Ye9zVvtl6VwDXH/z09QNri6Wco553RXE0fvNHDgbCzx9n9+C7uHOB6thPauTpAryYh8fzIEMcPVIqBfUGgwUxsR4OBS12Ox1M64LB9Hz6QBpPB+Ex7NPYFzHiUux67G6MQEe670TIO7FQSKeSulRSeDJ1OoWnUkGvkqGZOEMwzGxyX/KDSSL5OTGIgymm3pMMx2LZoNcOboYh01mUZ262zUD67Ey6mSRDuwyqc04vt44JTx0TdLRmXAW0qzo1Xae3z59z38Yqb3pMHn/IkJTvLos3/Zsi5K6WOnPptB2mLd0p11QlsDA/ScNjLNuiDsVjUipTR1E3UyoWUo/LdVJSJWrE8U8qgs7CBVtCdo+z6pCbSEZkcAQtUBbTycH46GGvyaYSomLn+MoP6LQuxDCM0F4pAIXjjTzxCC4ODu7MhQd0Ohnerhf9T8FdGI1tr8XEQpHIhc5dYc1cCUlyB7GYD5hh0DzHaj+N2kAqDRpGRZodjETEp+zfOLvulMe1tUPNxgNN1DaxqcTj/5zekvUpPcXGlm8oVMU+VBwar4bt6KTSVJ+UeMua6A38cqWeqBrdNoYxRPtiuNedb9eFYrP4vfjHhLdiRlbibq4tPMih4I/EwRSDQhRM0UAUv9p1zHXCRWSdYHT6nfiwerv6kJo4oEShQGKLckGJ7xFCv3BGiO8nniReIohZAgYJwPpMpi6mTxYsY6xkvQzJz9rLWiErRu+gfivnViG2a1d7e5VXBGjV+5vLt4XgZOUE/5gp2jO9p5AYTplN0d6ZfSW6nmMOE0oPHRooRBxKQuWmmXzEJZdZjErBtbGLL9kzHg/0L2XSH7hs31jMVt2nFkeTvtq+66+92CkKhj3BnjGGnp6fZfe+W/HH8SV2PpzYZI2xOxxaKSqqczoHtSqdVqtC+73DorU7QaqSlTF252Nf7Hkn+1rvLLfCMakOABS793QcRNtu+9LZ4pc74yyXho/gApXRKLKRjacUtpTbqLxZKJZQlEDh1JHnvIRZaKTUGim4XFJXMQofpRyUTCHBxUKaw1MPs8/9KPvccWygZoqxrpIft/ZJVDiuZv1muQFHV1g/6qnPImL0zAbumVHtiRrluuNcklH1Y3bj5eEN4Mo0YQvN46HaWhgXK4RiPV9NwK6MoenHx+vjBm/SGhwwJ2X+wlgyOFp0K5xdPpnBFuyeKb3kCDr0VBJ/3NJz01D3FVlHnFb7nOZCnDZGqgFbuqvkoXRmV6IvJhApzBoulrONlcvj7PtUsd21JI25+4oYFgopVUVLn1hcVCmH6HkaL9AQoEFKm2mcrmJK9ksWz2B+8LMv+BmZnn3Ds+8sn22aFGdTy5ydi8LG51gfMBVPxfksqrYibDOi4y1bLWM7MuytfKr4n3SlWi1Nq20eDV20BKWOeH/C25u0hcs9+mx3euGawa3Dcr1JZgzY3W6VOerSGbtmKoJekKotDPvebiPlDKmUYZ/V4E3bw90BlvFTpfyekYjPItfKRTKFmrREuz2uasIOaJ0OsfPxCeENGIkpsItrfhxASooomVCGEQJSQJKDMqFOJhPK2T8KiVgslMlJCiGDnqpJCZGIFGBCECK2k+ykrCyf4SCYqTPcWU+scHJOchsopOLBQnyRLKTFHuRy5SANWj/g2CHLRT1Hexs/tMAf6o1fLQkabxPPbvvqV7fB3zaioBE2foXx8oj0yhVYCFuo0T9g4OtSCLH7UJ8rEAyo1TgEMjiIcAPuwwmce8pAAAw2TAayVyGJAfHU8yFeVyD2oaa+fE9z1kb88Tku8oJx6JuOzNoGLgk8Whd+RaMR9G4bSpT33NhnSQZMIoVRY/OZJDaDtzftEKqcua3FD0NGqJuwdy9093xwoUuqsWrEaiWpVYkUnsJIgPRFYz4TiHh9uZV9r+dYuaSxLmxfLX/aCU844QUh/IUQ9gthRgh1ITsauIQgEjoJD00r+qLRrKfP5EyxG4RUigXKmBa0SEAxmhfQczyS/WyqqRVTcY2x0FaI/AHWxrVZRKQdc9B5XBsnvvhzlqkLLisIVEFrcDjn6pq9vJyd6rJ4+vcfO3lBY1fYLzN5LdF63KS0+YzumPCA0JBeGBKISEtyMFJkneJQfSacuuySfVM5SeO5/lsyxohHn5veHbIlPDo9x9eT7Pt/heWrDCvVtKg2FIFwKCnShBhFkgTLyxcQtA2QsFHsC/4LSgPwB6OcTb/B2grpAjp81Q8t3Cb+lYavD0684Qx77Or4HnhFOL9SovG9AlbRPsXVaY6yP/Neds4DWBEbx6ZrfnlfLDYc1OSNfYESMTw8me8jan0uF1FilUlZoglK+suYDWzoESS8mmNVAFcEzS/+c1wHwAK6wNsigAojN8FQ8DNdhbYZiQwQcdu+5OYdaI/dV5kMh8ZKnkChZtYGXPr46J6uyExvwBLqyiY112pCPrPUEmOMQaemO6LMF0IGX8rqLIbNlC0hmAz02v21mNkYKriDpZBdqgslcnRsqttjS/T4PIW416YTB8UGTzbAGm0GmYkxhbYeFlnT4wV7xKHS+9IOvT+aW93PX2jK53W1kc8L4a+E8IgQ7hDCdUK4TAjjwh1CvCRkLVv4S+fnnfjDTjjqPO7EnUIRQZv6PB5FlqajfYpVedViZdS4Ec2mlp9NVafIpuN8t/QOmeXEVsvadv5WuLo9twIxrNae8dOYnW1KbcDWktrcZEtq4RNIan1m1ihjpdZvdEfZ5WdIb2ellrKkBqJF1sUN1bexUnvp3q05CUz239rVlNogJ7Xnz2Oz5/8R/xj+fY1Yfg+GrUxzec5bz/8XvsRd+1j72jB77VHu2p+1r21j7z3OXbu3fW2IvfYJ/Dvstfs67kU/42vstfvb17ay157j7n2gfe0ke+0rHN2J9rVR9tq9HN2D7WvomV/grj3EX0N4ofM/ExwWWLERbBG7DPvP01RvdVSgXeCcwkRxamR4eNB20VJUkNDqdJgTQY4Eg84pSEwNDk4liA/s5jq4+y7q3Td80AZ525Bt3kbYKNcRYP1H2A5QYH1JHIaZh5fgQ0twaAkWl2DJdbJ6uoo/VIUPVeFgFRarUOVwd65tzJ5RiI5mUAd3wz7X5TqY0u3W4QldTYfrdKwp46I4hB06QWqZ9ewLBU7TLfNiouH+WTnD7cnoEG3+3MFzPL4J4VfRwRXxs+xn7rivsyrU0YA/ZArZHzzULc3Ll7+d0hfk1q9kMHKJQU/Oz/+7YQ3nYoTgMBncnqC9JoXKrJfT3qgtXNFFYx8a95USfk1wdHKua2R/ze7unlrelxJJojNHRkJ9cXP3ziuyuopHGQ3Zk2HyhcDWvlDUGy371eLb40tDUVusRNvK5bLdEvU68Kg3XA4mHTqdw2xJ+gwp3+5ZtTNk8cQsZHRgJlBYHC7GvWpvgR64ZnuXNV5xl7fXuwzzT/er89WywaD2zqvi1al0tJgYmvPbKsd0+dELKuFKUCfSuG3Jg/t28X1ezpy/V/wr4dPYPOv4/XPt7iPb4Ujy9iT+IgNdDPgYeNEDT3M59wU5yroTw2LI5+sTk5ODc/M7F+qDg47ZBd3sQmxhaAGCC7CwdWp2djeq7cIx8Q7jDnyHJ6TThVwemvw0iZPkQ6GnQ/jtIQgNTmwN7dgZW9iZMSpttp2eeQyrzW61Twp9vklJplavlUo1oh3lYRnbDBewe8PbqEFAQXWGLwbhIj5IUFTnllMIFdkMm3HOkWpNOXSn+wBrUR0tlGMHmxEUh+DLC9oASGKtSV4FLbvXugQ795069YVrZh++qp7ecdt0uMsmTXutQX/Eps6mvX0XHx+49jtfeGHHlmNX7XA687miZ3DSpNPqNEa9wU/riQUCFK5cMEKt/AMV7olZhYbByKVXHk7AZfDq3d+6vTd70cf3Td59qGJyMbJgxOq0Al29oG/qyGRg6dS/3Xv4756/xeOJWKQ+B0KYqJVMMfxOgIlILDGP3utV+AfyP8V/mD/58ouDCM/B8Vuc0fjkT/A9rwQVeI2vOd29u16v4XDBK/inV2tCefpsi55KCFbgczz9BbsX3o3e36Y/KnijRX/hhZuPL4mJpW36awS/hM/y9Jfs4ugv2TD+70X/1qZPCp5j6fl+kJcdRDcQ+OHVOzLtdxadbd9zveB6qGHRmh3dc9nCQo3Ad+6DiX1Q3QfxfUDvA+U+2Ic1z4vIZPiKOQLrxjDRHcJRTI65sUvAX/vw5y6CZy6Chy+Ciy669iJ84SIIXwSPHHrmEB44lD+E3zIBwgn9xMzE3omrJoSPj8P943CkAg+W4bNZeCED+zIwmJnL4C8mYDABt4VhLgz7Q1eHcL8XHrXDszZ4xAZ32eCg7agNn2c/6eAOHZR0cEoLxxTwigQd/XzDZ4TCNPtPrVSLQcxk6r1s6sCOHb1uTK5AhVv9vbr+/t4T/dBfLPT2j16yeOHsbCyKuWlaLScvwXuLdoU6L0EldudQ+ym0TZ8tFNLsGmtXBKytB/jRWR4ecG79kRnv+gsMHQfP8MFXztgOgbgVvRbrmwZUM2/d4eu2Nv12f9TmqgUmTXzjri8fydgrF/Q7ourGJ02TqdGjSz0BrcQYql9Y18Z14LnmyX2R9PItW0eW0prRe75188orVKwScaqFMhn5r5RM7swGb/vtq5fKzT6zlba77U6nyt3FpKe7XfNfgPB38N+Kgts+NJqcyNNC4n/mRJQzNzSx1afPFnJhK45/Ij19MFM9vFSVCfQjc/OuuQcuqzGkPR2SeTwuIuLrNyqNSsnQh07tNqeCFp1JxzjRsStM367SBz9/yyBnH1/TWBIeYe2vLPbp2u7BLBwPwpHAUwH8uAeOeOCUGx5xwx1uyLuH3LhPC/s18BIX6j0tgxcpeJyCqyl4WgwPi2FBfFCM3yE6JcKPiuAlDLIYGDE/hmeyWcxitbJbcF6FBEXlxTBpJJtNRQirxaJ3KrkCyzRfO4v8+nNcJIkPKL1XWypPm0dEm0mts9gzXRZYda/YjVeo9OJ4bHR3uu/EfbfvryR33b1cP3zhQsgd3Xvt/YtXfPGO0b4jT/z1Dy7P7PYFkxoVrQ0S31LQpsUj/baRO776m8bPHz3+9ycmvQN7Kvrx6xeS80//9yc/DgEg3npkRk9RMoudm8sBbi5HsNO1+cEROFWBxQoEKiAtw4Hup7rxYg6Gs/ApLfi0t2kf0BIPaE5q8Pvl8IgY7kATeFSMHxRxs5bDXsIEwyMjWKYrHHK6k8kiP4Vj3BQai+wU9oyMDPYQIX841tXlRDOZcWJcWyQ0cT9Gsc8NM8oldtBZZ+8ytR1TKlgzo03J9/EYbT6rzOGcBO8yxccOlGM7795Vv2LvfIBhp/i+xWyob1sw1OeUmeOOrr5ComvuI3uy/Uef+NJ3L8rs8wcSxjVzXr3q5Bv/dsuB528apguTKVPPRaOh0JZgT8xMUS6RqDscceHT+uW7Xrvi2P+8ffqmIQNFUQiwgSMdKfayOtKELWC/rl384AQ8Pf7KOH5yAG6pw7E+uLIPcn3g7UN1xZ+qgK+SreD9ZciWwV+G1/JwKA/P5ODRHGzJQSCXz+G32GCv7SobPmsDoU1vw++1fsqKb7PCUe1DWvwhDZg08BoFD1NQQ5yJKRSTiyYAx+S0bnI6MP3gND49OjLpyITDk5Oj9uFAwuMxg3RYMm026Ys4Ev2zTcX39lku0ZxmVZyq3TuHP1Dwj2s6b0tPMVkNp91YZed9L+XlasfGCM+a8B4REIkIC+OXPwGSly8QWTI7PrLP4lM0nn8vRQWXXPsPp/b233j6A71X7N8RW/l3sncm71b9C6Wi7OlvGgwGqcUqxy//Ouged+w4dGgmi+PEu+ql/E1/9+glP/jSx1N2hxJn6MpShQj5BjldxuOm0D74A5bHF4Ks9tSnZj47g39wBvbPwMwMDMyAdyYzg39uHE6Nw+ks3JKFq9AZovuzrCICfxYGMvBKEJ6h4REH3ELAXuIqAp8jwMCdJXUfDlp8GsdnprdtY3L2LCiykM12ZTJRt4dh9vbUYtHeaG+vY3GHbnHHgztgx9zsotCm0SwuztlnMp6MJxrz1JRGkqxty9Zq2W1EtHd0RhLdgbl4ViNOt/qcIX43k4cb2L7azrt1GCifUzy74YCvztX7nvwmNj+Eku/jSPBWJcpApVsnS3HYOkL5Xmwn7pjxEkRo4vDQdx/+5MjOkkPqvdPP7lLJgvkTN4vEAtA7nNQNux+6YmvGKgjc+D/flfVOpFz6fzWyUiEUvasANL5A+eXpgahu5ZfRaq++odOUnYGYUdTo1lq1SomZFaVAZUu9S9q4k9HndwwTmbEYJx2sH8rJBmfPPcfbl/hP4aN8lcC+vVHUP2Jfpz23np5KEOMt+r3vSi/6Q5v+KFFs0R84EI2+C/1zbfokkYIrm50Rju7f6UadET7YaS825fvvWflexn5Xe/DpRTi6/fj2h7a/sl3wYg3uq8FVNZirQabWX8P9NbiterKK76/CK93wjA8e8QI6MhjfS8IcCToShCRsk94nxXscNVDWoFarKFmPuJoLhSORnfNzSzKP2byEYFHD+dxobnTUsQS6JXiQ9cWXRmfmq+FqOJf3DBscavVwbbiWW5q3z0pyIA405blZv9kpzcgp6hTjlvfDyTeSYb4dBifSm0ozZP+o6RWEpvQKNhVnfE3egvgQkrf3NLTg2/DaUkAocSS6u3Pa3z5ylJmZHrUF7vIKxd581XrXFTJS7Iqx70qtnCKrk11ujWCcl7l3F+JX1V5ztBLQk/jKz8XeyS0NiybiSHSZBI0PRMJhuS+kJRjGWVns5nTaR1jb4dvCi7HLsL+pzR26BPKXwKs5eDoH3iScSMDpEBxzwAcd4HfMOfY7iLwCXhXDM2LYO7ur3tdX7B8YGLbZ7bTDMTY87CheqrsMyxeKlxaPFo8X8eKlu9ivD8TQBmUnD00pi+m+4QG7o15P+9V2u1lN5NOXLo5hQinr8KbfTLdMB3ZTenMldUZdqJ5tHXy7rlSwlQBsnlbMn3S+QUl5V8Mda1qYbGZtaJuhyzY8Z52bvCoUOeLb1vqWYdd137p3qnLZo5//3hWB3lLWFunSud2Uf69fSHYtXTt48Ysfu2SLN7/75lH32HDdMiqkSDHd1cfI8CTZ1Re1yfdG9t/w2N7KngGvwhq0WtxaMSkntXZGE5/fOuLJKIxqcuKes9df+t3X/vxwTSiVS+TagLmxVVdzZJf6vPWrP/nKN/dc9NiBNKm1KIHSRGNhpZtRE16v3F2KNh5+9Ccf7UM5TUPIrVcZLZTOaTVRCp1CZN/2wFEMzp9pDEpTogex24GpPZW9+OTFpy8mDu6BOy6EoxfCw8wpBr9KeqsUn5Xuk+K3SEAkgd27du3dsXPnwMDctm2O/F5dft/+bC6/N79377E7brzi2muPOWkqTk1QN1ACqooK2I7F2AV68ECmK30ofeiQ4xjojsFTAA8AHAMYYld64BgcOya6+dCBI5cqt03m+zJZz/9r7Tvg2zqve3G+CxAkOEAMYhCDALEXQQwSAEECIAjuAYIkCHCKe4laNDWoZUvWoqxly1q0YtmxJUfyqGNbsinXSZvkJU0iJY2bNmlqu2mTJn5t3CZpktc0Fv3uACCSomS774n+2QL8x+X94Z7vzP85ZyJPkps7PjGRFusfHZStS29trKrSOayyoiJI05Fnn5iGQTYqJSlD3yCVANEOyvX4byU6Hij+y4oeprvT4d7ruzu+aE3K8cpWGFI3JJchr9QNaSvkSyBkJlYk+hjJHEqym4nkWyyfhe/iKbE0tDzve3cNBiFkRzOz2/rOf3S5M0eiE0nUClW+QhasIzRHzfZLr70dVzY0N6na2rJ9zTZF7gBq5+qCZaUlLrmpzu8SB5sy+TKOSKc1SlQOi1m69CEnW2Ur4bLu/COrIuws5MzceWXW+fDFr8yUDdcbuTJdnlGVlZNV57OMDsUVdKe2UijXtz/6xbDYqhHwxfxCmblM5Y/aN1ze0WrlAcIAw1QF5XH30mLFwe9dnGn3CBUGUUaxKkcmZIvkImPsSP/HPk8LT6nh4tpG6e/BrdXSw9eW/uOrY3J3xCEzydhmiSBfKORpS9Wxx6eT/hWD8KGraN8JHLpaCecrYTEAb+vhmh4u6mFeD2/r4KoOFnSg18Js1oEsJMgiJtxjjCwYyYS8zGgmSsuEERZ0skBdwLayT7Ix9ibpSSmSSoNmi8VbXm5zOuVB4AdxW/MlQPMA23FBxIWxIuj0+sQFfH560CcrZ9ksMkg3oUSG4KOEo0xSEO6K1rK+KUKo1rYqyXQq/T6Ss6odssSHubA5RgaTHunrv3Jsc4shS6wRS1QKtUQhraqz4wLgHj/16nc2wruZ3manOvfnmVxFkR1/tH9w1dlVHHopT6dVZMnVuqqe8U2lyx6gOtjvGV6YCRfnqaDQ1+X5+GeaZpnWwKOr1UjsjHhpCT+GoSH9krcSs+H/Keln1NTYbLifUbPaz2CU38VnFqOeJL66mrE23kL6MRR+DgmT+Pr74deTfgyFtyFNyo9pbyZuCKHOlX4ModsYXMYCbYb2+8DJ+TGo6QNXH7zeA2d64EjkSxF0vhXmWiHeOtGKXvTAnAsmXLBYCtdK4alS0GvOa9BNNVxVw40CqGyvr9eOWhDAzIYNMzq9yWzRWugYbYYxw2DItRa+VmuxWSxao8GgleWKtKNDthnn1FRcW6hnZGIqmsmUZ3EOxVtC5XFUmJfJJtgs/vc/uJ373m2KBsYh+iFwAcLNHLEP4YPbCVLLqqUby5VYEoBL5NoiR5Sicxj3aJakqVO5HESWl9A92kR/PMkXwlaWiBM9f6V3VRkTu/RH/n9VW2Ox3sm5Ou9kS1GuolhpMXCFXJ7arijq6oyazv9I+MNAOl8oyhL0NDRtc+WZTGaRxl6QbdWIFDxcUqRceVmR1NbcZ5baHB6tocJuzDPihqqipklbZBQ441XoK9W/e+HjxZ0NckV5zCUv0YuKNLJCiZjH08i5+uk/P4M41T+VlpeV8DOl9sJsSV62UGXgWsv42Xl5guxMET8b11UOz7oaHStPIRAV5mVwBfrGMlWhUGg2GviUrsHtHwfXNXvgSuCTrp2LO9HNOXhq7sU5tGfu+Bw6ugN27QD9DveOuh3YSD/k9Uf7EbMfOvpA0AeMPujofbL3+V5soeVay80WbK5lvgXN+aChDG564CnPix50zAMlGihVg1AB43LolEOtHG7kw7l8mBVBVDQqQrUiOJoO4nRDOlpkgp4ZZyLzoh3sSkkGM0MllvDFYsmrEnhOAockZyVIUqXk8njiXA4nI+MFYtdLubxUeUOJNErIUoJS2frw4LaNG1tpAIz6hoZgJTONUcWoqqJSAm+RfMqj7QvtSN8ORG5g/ZZK5hj+09QeEHTvEfNyGSDj7EFV9US+IN2qcxEJslv+1MgHkrSTmI/9fqpNeO0+Ycrvphq/iZTpCjoj8SFqxTqIcu+nNu8ValJNwrL2KgYT5Ixkz6EPHKUpc0u0HieaRRId5Z+mhBnuzFCHU569FSlLzblCETMTFlg8RaHe3ei881t5pH9sYtQiaBlYX6IpVecxGIUKqcXUfXRd6/H9O32mrQ/vLZnPLrCUCFl33mPVRJ0F7J8/UIN7cA3+3Y2MJhVW6GowLW2CF80lEp4wi07MXWBkCdQl2qWJ+ueuvvDUYYe42mfmaCssajMyqjQdtVZNy7aI68W//f2+JbFNpijMxQ0sXefvLMFkn675ST7eL3H9+BpjF60L9/kPL8bgmhvm3Rfc6IYKDhXCTQ581Qsve+GE92kv2uOFXu+0F5m8Xm+jF3tNAc8o4HEFPKR4VIHoCr4ipMC8ig6b3mTqYTB68sVVWGMejyfv7OB3dnZ0ZrSKWw2tWGtHY2NHVUDcmo/J6ryBUoWmk5fXQWfLApqiUjYeQWO4rN3GVSPuzgs95CSZW+RfiAQFLjH25Jg7ospJKcDbXM/yQnpSiCBV1KInR3eQnBCqOZXIIFK9qstEhWRCYwn+ElX+wr5ZFvVITSqpWiqQamXm+lC1Pr+kcToMqsnGrpe63etH+owaO1+pVVvVoWF/w8NbRoqtsXhfqaucLbLZLLwCnd4f1mk9JSUqzdYTlxi7RLpikcohLNQVCm3bvnmm/1tfeSmUls7p7PU+1O2W8TlWUYGh1KjyFUv1oW67PepXZ2J5GlmuPl+kymfTzduv/mLhys8eq1j2/AbxePzH9QOwGIRr5TBfDuMDsKP+SD3aUQ5f9cPT/lf86IgfzP5eP3pVDU+ov6hGh9QQUUOQLHPq1MBTA10NfnW4xGy1Dvf2xwU9Xf3xbqGIJ+4W5vHEgp5Yz3gP6hF2C1WCHr6gRygQ8DIZjGG5rBYLi/v64/18nhjXzPL+OL8ff9Wj7AbUze1G3XFxB6R3QEc8HI7XhmQdckzZFDrhhz1+mPaDvyy0Tw2zalAblP08tjjeLcB/2MqQwV62SiCoeem4dfSQyoPSILkr5KMv93t9fcuGqRH2ksNNSMttsqOTTigcWh8b/0NFAqsEiBAhYhw4rCFFbNAwGf8TSWK4NPeRJgUMy5aezbNXxcs+p0xJLXotf+kjMWQXrSlZc1f6n6k7fmCH7XNIlyIycaB9T9veb5MSRvpQn5xmXcLt41ZoDnz/yCx0zU7Ozs1i3Q/B6CYQbILRjTC2AdyTwJwQTqCrw4vD6PwwpDfXNR9pPt9MnwxAPABvmOCM6bIJbTMdMiG1CRimPBN6qwCukXzE6/lQml+Tj7S4LcMgHYPmpibVxDh/oqlxYnx8rCUc7uvvb+/slI+M8UdGxsZGBtatG2lqnJpsmmyUT03yp6YmJydGRqa2C2ksVlGVV61aPzU50d/ZNzIg6+dmMxhuh8+n2yKV9qePjY+3h2XN66emdI3NuFP/Q3JC9Ed23CRRwzWXDzjK/SHB177zwXu3k0bM48Ela8Uel7sz+VIhQLJ33la85sjpxB/sPoX30vzE7KsHRQo8WNk8lIwkdaDCVMw0FpCU4HJH/6EOk1PKcmokOo1BxnGX6AKTB2u2/+aDr9XxudHe4J6NfVWaTLFelq9SKMUKZVUjEVdWjB8+fTYImZswBBsyQp0eLf9nWXxZsU+Rfeffs3TeYpPoP+gf/yN/J70g+Je/Xvrf56ILsyFwtZ5Y7xep1FkGE1miD1Al+keBBrv+q6FTKFfJndUtHXquQSXgi/iafFOZ3BOxxx5d59ey//Q9ul0l8vTXfPzLophUWshNU6tzHEMdWCX9T8/QB2Y+Xhpdeu8Z1/qLSZlM34vL5Di4At95fRS+OAqnR8E9Gh9FrNH8UfTWCJwbgavxxTi6GoPFCFxvhS+2wplWuBGGWBhKw8AM68KovgnqGyFeA9ftcNZ+xY4O2mGbHfLsGjs6bXvOhg7aYNYGYzZg2OC6GjzZMIZBf//I0JCqPcJvb4/09vS0n20HdzvocGcq0jAKoTCMhlvD8rFR/tjYaGskMjapZPH5zvpKs2p8TCpk+zyhkJWh1Y6OZLT3DPXLesfHxqzhXhRpJfo1KYGkfK2kQH5ADGMh5dCeLD8fptymxGo0QrktE8PP4EcBLiNpa/E/UokNGu/BmQ7kBWL6PUbu4nEp88jEhgpU9OLgl279+mjtbHuRvmGiUu+QZ9rU3IICBU9sVedJy9eFfgX75jOzO/qGXj8SycnXiSQKuUqGy14T4RBNvPGb+XfhMv2nGCsjrdxjZ8F3qtqdhbylr8mWHEzs3/+IC8JPnrW1T5f7J5tNAoU6R2XOE+XxtGVaXU1JAeKhTHOrUF5QOba3nG9QCkRSUZHMVFbgaS/ZdGnC9qe/xvKztaaiPLNWpZJ4eyv/dI1+hJbgSKTvTSNmUH4twcPIgy1UPLp1IjyEx6Nb70aXxA7GT/6Z8TRjkBalvRvYdqHjageaJ+p8bzeDvhmONkFGEzQ0grgRHiNGwoEu8GYAlfpr/KjLNmlDNyzwnBmeMEOnecyMYsZxIxJq3tSgt5RwUfmSEu2QwCTu7QvgEB0OYnAQgZdTjgcrUF4uZzOByWfyqwjyw+uRSKyKLGo7OeKsLFqdw5pR7vXSVITZxJ0jaufS7QRRluogIglmD6rjkJUc+tq5b7Sys8hHdwlzGAloGuGR0wWGzkhdaUGOSMnj5YukApGFp/No9VU2acvBVwfDu6Nm/5an//yHm9e/sqvK0LL5+Av9ufW7hhrtYolvpL5pfsdYR6VJKLHVMjI0gdjweqfCpRPI1XKdmqtX5im94aKpv7rY79t4Nr7ndx+8czRct+/6dOSlq88cn9Fqih69+PIrX6r371zn9Y4cOnvp3CF75/bGQjKfQT4vJgt/vt9I5DPeglPU843HVCr8+cZX5BtW4TOLUVsSH4sRI9rXwqf9KYWfQ74kvoe6fs8a+F+k8DvvXn+Ywg+vgb+VwtuQEcdT+Y/RdcQHEJpYkf/AaB2fLDJuMQ7T7LQmWjdUBp5a6IL5Ljgfg7caYH8QtgZhJAidQThYCRMlcM1+044u2sFjh+ctsN0CUcuoBZ0zw7gJOk1wSHdWh2Z1MKqDwyrYqoJrcvDIYVEG68VwQwBvcqGGA4t0mMSgG4NsWk5ujiIHy8mRdHg6PHkOTCiKxVVqpKZVBkpLtBoA/O8qDfA1oNEYCGF2OHrzCGHWpiGUFigV+WKx5kphyFGMADBacUa8pJkYIqvIyc7WqhQEO86Ryvnb7dQr3JiTOTr7bbJxIbkU4jChL8lhKsmhKt8ga9sekZVkXD74PCT+aJg6ii6ZkHphigYtELqEVP8DfjC04NRBshlCR1F+0jDySAmIjwDvZPHjTvcK4WfDBp2FOCDBaeNM8Q61ljokg09jBzOWfpjNIc4QP3dpWjYdTZ6Rv6AOWlEh/IWore2C5anACyOrTkKoAg7K1pUTJ8as31n0cOmxCHVqPNgb1SVLf5FRkEecKvpSa0Vz4sTANHXsytsY8L6vNMHpxeWIPAvfWXkWMFpvb3NzAIO+ZbqR5ECkHcbtM4cWo/020PN2B5AKsiYIJUEYq4RYJVRXQmklwYGY9ECmR+JBL7vhohsec8NuN+jdIHYDyw0jsjdkqFMGb0jhOSk8KYVHpbBVCh1SmM+EHZlEf+fDAW9GBsG6LCg1mzvDra31dbU0Tn09hyPndfJ5vM7zPOB11ofbDDa1mkavDYVyCJplOi+fk+NN8h+ohQdETSGR213G+lpWMCAriPfpw1quPVf0GLDv4W+vVR1XpBgud/MVZPr/m5Iio6xu34BH628zK8pF/5KZ9YBiYtdXwPwulAP8MXLiqxurRxQbpUpHWT7rztczqqMlBWz0j5mZacVdu5tCfR4xA/uy1vdgitbjX4id21IpSF/a012q1vMZanWhr9NJ8Fz2LNUwf8SYpMlovVAeeOnJStBVwlk/xPzjfrRYCkdL4akSmCyB7hJYcF5zokknXHBcdaCXzDBvBqJLOh92iI+IUbpIJEI7hUeFqFEIHiF08GCUCy5uLRfFMscz38zEtjGvMFE3NoUhD1aPoTeqobrGtGAGM/4wae8o4RUlfEEJu5TQp4QGJVQo4dnwl8PoiTDsC8NsGNrCQ2FUHQZl2BSLxytwoXmTRrP1G02mHEKA5DaGw41V19Q0moxGpVwTbmxsC+U5zBnxWKxNnqSHfUSwl4iiUmL5kP8jksufmg+8OoqkaILEu58iLZRsEE+dTigKXjJjoYMkw4myuGyCmU3M4U+yougfauvWVzcd2TbS5jMKmHmailhFUjl8HHrjW7cXLxR7OoJuqQge3XJpxOLb8oWv/Hh25+uzbu/UmTdub/gTXe6qbHG6Lrz6zo3n/BU99RUFCtu6mVPYX9Y9Oux1Dew7fempU+W5gebWKmPZ8MEzT5859N9vcvML8rnMLG6mFLzZfYefbx/78e235iORI18eGPnBt15/LJ7xXTozJyONnZefx+bpvYbcjk1BCdVrUb5Uk7EB1wtc2qPgCxyPb5jYgK5OLE6ghQnwjNePI+0wCIfhUAQOheFsPRwKwfYQjIUgFoI3AnCzDC6WwZ4yWF8GL3re9qAFD9R7wO0Bgwdm5QfkaEwOHXJgyPPk6DkZdMhAICOYUTEa1Mo3bZpNH4jHb07Bi1OQP2WcWpjC0qdgSs5sgZaWICEI/vT0g3v37Fe4LJb9u3bvfmiGxp3lzs7K9/P5+/lH+MDfP7trr9Gu0dAw1Uztpk3s/Xtlu9N72kfZfAmXXZ5iU91KKBTHRys0ytqMBEp8+oiJfH3JjZifboxgWdfWZ9UxKYr/imTp3SYpIltaBLpVQSX2ttBvGDoa00tM+K/IkdnzfvJgFfRVsPwQXI+9tbHIPnx6QBGOdcValaaegSG7plTNZzBUimwJP5tImkbm92z3GTfu2Fniqczdms4ttLn4GXe+xVLVV5Xx0E8YzMDwnMdZ75CzGQz6K5+mq5wd067KubGmvLoL55/YN621x4M6Kl8KLL6US2RMtS3bI6WXb3+0FzHR0rg8JKFIEAxlbRURV15fGqDP4TqtH7yBx5i9wl7U2QGH22FbO2xvgcvNcKj5bDNaqL9Wj3bVw1Q9zNfBmSAcJn0oV7A2iMYrt1eidJvIhvRmqDOCxwiThnkDul4AzgLYiSV8o3oMdiPoQesRakDwxehrUfRQ9HQUqaPOaEcUE0YhLQrR7tZAZWVVMNhN+kTvmOBFEyyYYNp0zIR6TNBkAq8JikyQb4IM3PIWabUDrQRUUcRmSKVFwWC0Map0cFlCodJkojU6KisrHJjSQWMTK7QSBAtC3Mh+AuIvhMN0+1ai2+uurH2UWnxJvvw04YQHhZWUWdTdbTpJlJaWkzFIaKIKBbv6r+yqNdT2Oop8mlx7QV5hQQGPq5FyTd3HBuOnp7wid1/NoUdqHjoX0ZW5K4woh8vLkKu52hE9xiyKbPAX99aaJeUDocZRn6Tv2Z8sDXhG5ls9ow0mvkKTazbi8SFfV6azbuj3V8481e2ZnN5W/ejPNww9MWBlZPHZQKdjIu3SLo5ZaOms0isDg/6S3nVTVfUHds66Z29f6CJjR0JuDjB5uH/0fWrfM+TDlyhfft2Qw4H78utWxI6Ef7ST8fe0MO1MIPZU04tN6IAdRu1b7ajTDpdtcNYGURvQbXwbummEF43grK+sNKk1GgknPTNTIhbLLSa+xWKy6LQmXwgP6iRqk06mSbeIrQyBwErLySHSptSCNCK7mWRIJKo1q8c4kZpoRW+IncxErcpsanXJQREJzQAP4EGgP236wWtHDcVKvl5msqiqx6vcRxqW/jUji0lXlwZkrDunWK6uOrcQJFt6z//quWiORCvOV8hVcoUiWE8kAoIbTl28xFgnVUlVAo5FJNeXGAor7fLM9I99CnOBKIs6uRlFI93Y32aFH346LLaqiWjfIrOUqaqGfKMLM81WfoKv+ck/Mb/M6KH10/47cPFGL1zuhbO9cCgGr3fC851wphPmquarUHqVqApNBueC80HseT+c9sMBP2zzw6gfGszgwf8x1Zu6TNh5Fixi0N7R0ROPq2pD/NraUFskUltXC7h3yRzgG5RMh9Pp9nrlTBafydpBbMMj2HAsZm0k3iFrC3kDbqfM4SiSq8XiALOHxmIXFbWhAC2DXOFkJatrZNxOrnwhWjGpoQd396WSY7k+SPYirJpFtPYBZSRGgfB84HpQXoc4lI7lgyWWsaKITA/FUsCwnw49taGMw3kyE7ev/cffmbHmSPRiiRIP1RXKUL0jWlHYceUPz1ac3D/Gy1KUe1ziM9ncS481zc/0FFyhZ7LSVHYnJycLXsmyVJXouVfND599oaB0+HisfCNuSLUBYYHSP7K7Ql6iF4rkIoPI7CsMrvP1PLXJz8xgapiWwe47vy9abzp5yrn+2WkUzNUZ9Fylhod7qJiyorvizpsX/mqbleANEM+ejF3epeJ+jJGMs9cNOtrwszm4kmewEp9ZjM0n8QMD98OTcf+7CT5mNIkfuT/+Vgpvw9al4viNE8QHEBpdzcf85J/TitPEtHW0k4HiJ6ufr0bbqg9Vo0UnzDtgwgGafEjLF+SjmyzYlnYoDfGzPWVlwc5OWjg8SDo2mmypzWaoNCCaIdegMGAGQ3aZx1OqNSuVtXxxaU9PKapNT0hfboIMTggVNTEWd1M+okjA1Nqa5XQoPiJG/97NBuHCcbfLerVgleJeK6Q6CakJpEX0pNClFduiW/w7l/7P7qrZmF1d0dY7YOGWN8WK3v+PHIlOLFHIyDRhnT3qK4xd+JtdHS81ZqZzMwIPxRwab4Nm8pudRfFqo0hlUIlyZcZ8ZblFQv/L80v/9fOvt3/xOWfvI819168988R+d1pGGgPSzx5MKAwiPajwtjs3PzNmzeXks1U5kx/9/g8z/qFq9cEd/ufe/v76iv4Gj1Wfx9XIuYbofup5MD9KE9B20n4T6OzaOLkRuTfWbURn+3G1cqUXLUbhaBTmonAzAteb4UoznK8j6LGaQqjLgjEGyMXBLVumunp65J1xfmdnvDIYbIjH69nA7qRNdeI/uxuIp+YRqz0DNrDZKm0RG0az5doUNsxmEwcrK309Q11dneF4XFnkNBjCcqVv2zYfGhoK89ksFp+gUZI5EevK50lsWyCneycebOLJksMeOI7EitRkhdUjIvqU79El1BNPTIZKkiO5uE5JrMD9LE8+MZrTkfQ07xEF5kequuk6Q9/wmN3dE9Ri8taBKVfDhgZ1/cyxKs2x3vtJxEJjbroww7uhzSaxVurUtUGvSFcqiVyc4PLFxjJl6GGnMx5QibVmrRjXVvnqgFVKP3hq6bf/+bdxe0dFobl1U1VoU6uJEJZjwPjo3a7sTCz93H0kJUubM/yz/7yzOzgcVCor4qXx93ZAdKkg9nR1UUOJtLUy+Oa7P52smoj4HcY8rlrGsQ2fI2sX55nTjPW0zbR/C8zfGIJzQy8MobdsMKKd1aJOLZxTwFEWLGTAYxmgY8BZOtSjLoTGRkcHw2FTsDGIgio2UZwcLHW5fBPscRgf3zSwLuD3Dfo20yxFVt8m6yb5oI8/6BsctM6UOJ1W3CVQZWVZB0c3TcjGxBy53MnU68fSY20NDSVWp88lK0HUxE+KTkmVHd5PDgsnPD+PNTlPjMyj5eZQabSc1HDiFK8Dj2PIpemrjBAxkuHB9QZyXDSWMDBEooyX6D9dtYEDmDxy+YaLmuymoxdVzGze7H34ldYjw25H/+EOo1OW4VRL9ETBy1OqK+7cVjP62osvrnuCIzPXlLFZiMbSOeRZGTmDwU3jI+58k07LV9sVOU61WKvSidkma7HAe6zjyzkyo9ecsZSdKXSapLlM1NT3yrm9RWP2wVP9rcfGy0VKFVHpUkpkvsFQ/XStqvuFf3sCvuKIuGUqFZYtLMjLc5mWfjR67dCQPCc3HXHlGp6xJF+ez1OaxcHvHbrzK6PPLCKCD55OJfeLCD2/m0ZjXMfjjzra1cDErtrHalF37VQtqq+FeR+8UwEvVcCFCpio2FGBrhTBeBG8kQlnMi9nosssOMsCLoejzJFj9FAo6PZ4ih0OuT/I9/uDQb+3rMzvcBcHOVw6ze+VedINaqk0g45htAyMSm8kmbQcoYd66CsLm/j/vmW/cwv/72qFAMuHwKQxHQTjFVYWNu+uVaZYOP5EtAoFRdVyLqekKmLp21EtwRj0gvpIrLvHovCq1KVqnkUrUUqlAtfM5qkiZySfl5nb1p9x5yqrrqdcy5Xmiwv8/QyGIEfBVivyup/5h335lYrgsSOPTLeJOFyeXJdnNBNf9+QTfxYf/O5QdZG/oLhIrYbC4KB/qOev14+8eqAJt8fkd87Mwu3xTxK7x/4MnqDsd2MDXYnb78YV9pvEk/abwtugJ2W/+5uIDyDUs4qH+JulGub/YjTRfLRfB84s2KDLBg9J4asOeMUBJx2XHGiDY48D9TugyQEWR4UDSRyQ44BXxfCsGE6LYZ8YZsRQKQa7GPhitRg5xOUqgyErh83Ozc7iZEFFOQeVI3kWh4+/ygrQlLgyQDRfrg/5fKz0jAxvucNdJObLK3JV2cQ6LEAcvttd7s2Qa4vYWYiFyI30t8j9oQluVy6xcZAMCxO7nZJLHygNQGXRU0NIOauSX6k4EZSgJOeW8JR5oGQqgRKOZQmIe4gTOlDBZuDAj5eu7Lg2F1VpNtLVSwAq7tJrd36vaixofvz48YaZNy6ebDa71QIWT1NYWFi++dmRrqcXnu5a9/SJw7U9xyvFqO1f0O9QTnrRSC8ECu98J3TnbQaWownYmjc3qPhKA1+l1cu0TRVaSXlfsKbfLZQJZOgctVeLfF6kT/d+Ip7rSfp0/mpWJi4T/hX57v5PfkTmQq/SrsPOwNWzL9x4AV25AjsuwtWzsHAGHjsDdWdg29FDR1H06OhRtHUODu+AbTvgxixcfwhudEN361QrejsMU2HoCkNZuCGM6vB43/i2ES0YIaR9Q4t0WpcWbVNAVAwhMTjEUCiGqAiqWaMsdD0DzmZcyUAjo6O929ra3nz0iKVEfm4h9/XslwWCkqvE9hxEoz2PYYGSsrKS3ukS/OeJN7OJ7umFBRXha1Q88egjj+xiVxRUoIoKvd2+q7murpktAcm1V2lXr6adyyWG8Lz6uvzVkcHx0fHmV8fHX23G9LEtW9IuYfrjNOttP5kiSPSWkYu38X/3kbWY27kf3CZiFMIhIZiAlANCNFBzUs4H/i+yRbQvKU5E1PPBbdIkLVvc/uDEwzLehEC4TLS0upUTaHApI16SGipB0SGl8u7/T41acQlXma27W0lW0mRXzdFQYWT8TOIAswXc1X5ZTUN1qZLJVLWrm8I8Y6i4aqNOZtfkucdPd6975qFKboE531LJymZpJQabwNHmrZjzaqKxuLHjiekKRWmD0dZeUZgrVnBy5ZlZdpfCVyzXNc8212xpMRZNv3bQvXH9lCNHliM1ynLqjn5735avn2oz1K4r5fBjJ6/3e3sqCgr9Pe5rZr3eLKvWCBvogfSA3VXON/pjG0N8M65Hyu35RYV8k1roaRwoD+/rc9ijm3xKt1HkKOVL83KZ3EKbRe4vd/L5ORgdM3fsbNHXOGRis08tVAkzGVihgG/wGY2dtWZn/CF/y+ktITaHjUGWsbRc3nJ6c6hswxdGqrePtSvEEdX0ta0VsiJvgcpvlSy9jKt5JYdjNSTq8Jy0Y6lZBbvol6AuMT9h6D7zFn7NzE3hd9Mfp/Q3oo0PkPiRlfildmLeRwq/j/5HYjnDDUTbPlBfH6BW9+B6nuxLZ8px3MuJmpcdnqd0gNttNuM6wLPCLlB4dgq/H7GSeFcFiXc9ED8Hf5fEl9/3+mmLKfwe+FfYQ+ED1PUrVvPl8TCZyEn9GXU/mIjKSSFaT49IhH8v3Wv0CY6k+gR3YXpQUNcfH1t3vz7ED1P43dgATFH49SMkfmIN/GIKvwcrSd7/BrINEaZW4pfaiR7bFH4f9gv8weQs4ub03TdGRqLRwNr3sR9rTF53dJK87ornT/W5kfgb1H3DH5P3vX0zh4PjZ9fA/3cKPwd/n+xT2DqzGo9r2WQfXYy2ARSBbTcr4GoFEfxpXWdd6IYNFo0E3fJaDixmg4sPg+yBggHrADbQFe9vndg88czEqxP0ygkonoAJegMukI1NTa2FKpVGrW5vbZUH6HxGms8foAeuBhYD6GwADgcgQI9RG9K+T6PTaHT6JidZFs0NEAxudUODxyJUqQqEWHy6i91T0GPtOdlzqYfRM7BueNMw8g23DCP2cMGwdRgb9nli7Wn0TLINz3HrNrGTpO/9D/rsqxryEoPXKG2NQz61I4+8zi1i4QnBrYRlGhu7u2H8f9Scx9S4BGSqUucqpXQvEWdgaZpyPObJ/P/Sn1dYHe51L1VmFenLGyelhTJ1mSGvJtQbWKqxbpzd5rL9v3bobf/ykWl7vzKrrKgZDWACfWlBpNhG6iBK9hZTsrcHfpuU7bltpOxtW6XbiF4+QrbfTOSizibxJ06QeegTy2U11ft3nPY47A/8SPSY/jF0ZQtcm4T5SViYuDmB5nAxnIB4B9R3wHw77GonBrjUVRBdWBd0V3XoQDZszYbO7LFsdDkL0rIAj1On4l1d0dra6PDISE93rDPaG+3tlU95+eunHz9R5p3yTk0dO31wxyPH2GopAmBIpcfsDodr44ZTJz1u1ybXpk3yYww+HaMdP8b4EgMuMIBx7BjtyKYNex5i9w6PiQv4G6ZVj5+KRmLeUJnL42CwMA/tZPcJ/qkTJ07xMdbUmGwkPdIUCpkcMrudRbZuUVtzbpPtwtQ+QDxwff8bZPnjG2TjDeHu5pKlulTroINalLRMrqlXKygBxDHIfY/wcJJdhBRg+QfuFvySB2JtbwbIfpzP3F/IBuXdEU132wvZRNfPamLoA1sMCb8c631F9Irg87QaClDU3Fhdo1uzz7DmZdHLNz9Xq6Hwzst21I5daKv/zD2H9Se+dqBNdk+/4a/b7jzyOToOsWdeSva7zZH8v7cSfCxHkv8XCZH9aJF7+tGeIe0lhd+FipL2sraGxNfeg58nYwoKvxsZk2ezkbp+3Wr7R/RApvD74DjppwAtFCotveunkH16pI6gcHuQPnnd5mbyug2rdQSjkKnC8e8keGpZ8FZCp8zNzOD4Havug+yPwvFfIfGXsfHEfew91NCQug+qF4HMm381EUf3p/hv3SRfrnfFfSR6F1L4y7Szn3yXvG73UFXVyuv+3TJcF6ZI/P7ubgZj1e9fhnsO6olBmzeIFeL8ZTiS50ne59cS87xKkvc5NRnuXe2H4N/XCYJrnMJfxmKJ379x29jYquuSupfC7aezk89hciN53ZX+EMXnG0nx+Xbhuj0hP/F4RI/jux7IL9yNeMnr91N8we578M8zM1P4R1AGPJ7IU/T2UnzB+PI8BfmsazI2kN/N9xI+76+p7wbRDh3icnGf8dAq2SD5HCn8ZeyVhC998ODu3ctklMCR3833Er7xB9S9I9qBA+R1D6z4zsk6PHkf30/IEif5jAYHSDs2eC+evD6Fn6P9PPndjFD115U+YM7SCXonYz1Xi3tNBP5hYCaeaUWF03n3vnOWQitwz9PeSOCq6pfjypdOEPVc/Pf/IHG9WwncwIBWc3/cZXg5gevsT+GW1YdjtG8GNkuisNBxrQPlt8PWsoNlqLNsrAzRy+CyB856gOGBa0U3i5DeYCiQSiRiokAsLrY5S6wlclm+uKBALJaXWPkl+GtreaTeYbebjNaapspKmzNfZrO5CvRWk8yQXiJ2CXIYAoGLRuUD37/FWVY3JkylI1k9tjqIuuPKptRlffW317Jx9ysoY4TlWVlU5ildSt7nLSyfBKVo6aeb76kub1r6gwhYT37eEvMSr21pz6oqMzzahmgPKjQnYpGdTHrq+e5HrXAhYUNaydksrWvUAv8mVQvciU0m5XZ6HVk7nF4DP5LC78JKkzpjiKplDq2B/zCF341VJ2Od8QFH4z0cY6r2yUnh92KFcCChMyZm16hNpj6TmfrMI1g0pWcGyMOK0ODyz5A9t+1kPX4GsgPPkyWzFzrhUCc8H4UzUTgShLkgpAdFQXS0EiYr5yrR8z447YNtvkM+VGZqMKE4waypN6JFDMYnNgy3tbd3x2Kqmip+TU1VpLW1pq4GajZXDeM/zFmeXsEkHMyysmQ5/jwLJQvy46MTU+yqMn9Na6xdFnERHqNFphKJ/N1MGivHYokg/+Z+oi5vt69Rmc+l1uZ6/ORg3zWr82TL2j2r0HJv37Kv4QOmSvSlD+y8+IwVerKO4rCTGSzi3LlyIFW0F37ukn1aZgZjVcm+oLV/0h2Z8olajE7mbLy06siTXPXdGn6L9fOV8HkmgyZnRQl/6tJss1BZXV0pb8qXdZc6Gs/VIkTK3D8zP2KKcZn7cSLOaYFXKLl+ZHdwCy7Xj6ySawKfkcIX43FRIobfTeH3PAjP+gTjJ/G79twPT84m+HGipq9LzSY4tZf4AELHV50bqo7wYaqOMAfh5NlvCeM2EaDl3roDeU8/SfQvQPKemhpI/Io6BZXDJvHvJ2zoqSS+MkDmsCvvxZN+5PuJWNOVvJ+6IImv/vx+IX7WT37yIVPBeIQWpf0gsMVWjCG7HaECp4PvdDrAud0Jnc4xJ3I6hCIRsdtcU8jXaAp7NJChAU3hIw5wFDoKG2IdtGi0qTIYLCsvlzc08RuamkJVDeWVDSFZ0GbA0u0OkZDNK5TLHekaQ1Y6M1rmbKIhREMkC+p9+zdu+cmhQlbH+/bvkcsnOZ4fphaJrFwjcju16Su5jyexFY8cqpuwekRcR6x80IAPXJRFI7cS4mfRlah1A3nqkmeZSexiS2ODCogiJ7l3kpwPReJLXTiYOLUqMGOngbX0bz0nHGN9xQHpTiEnMyfX4y7gWAvKY4Uaq+ohgZgv01THhfNGSeAsdGfrgiP165d+5whEirLuvJaZHzbIhCIjiCNb69QeiyoHDyKcH1cdvW7pDrqq+pb6WtKIrZYtvHyvwm+zaow74VS9hS8SmLbI36ttu01/gyvhZHzc/apBa9NoxByz5RT2dTnbWN7qTHCpPkwvZpyg7Yf6wDcWd8GVWbg2DRemQb8etrYdbEOdbWNtiNGW14auRCAaORNBgghca7jZgBbccMwN9W7Yt3+/3VoEtOJiGo1cs2O3XZuDyTnomYOmOZizj9nBbssTCLJZrAKVgq9SKR5TPaVCGSpQKWz4T+OBjsnBwcZQdbXX45E3N/Kbmxuba2sa+0e6usK1NNr+vfvmtjd77ApnMS5bzvBmzBtqrJVVW3WQVmwT5GVzFFKpLV2lY6UxafcRDT/ZFuLxvG8nZllaOffw5+yiu+MNqMlUq+SFWtS0XGQ4a/OzMj6/FJHG4PMQ8ijiuCu5tiPt/aVffmYhi+UXSPsmxzSfm79XXb2w8OTeIQmLwcjJF2Rk8dIYJz4u+eyy+BKWncuhfy7GH1eikHCBLRNmA6bD9do3l9rhR9g8V5u5A9dTaZn7rlNaSi7HWKSWwjF7P/kFeoeOx1Z0XLfmMunfB6pn7J1PPsQukO//Q+L9U2Ss94NPfon9H/L99xLvU7vDD+Lvv0S+/9vl79O208+BiVHBTaN/m8T9Ff76H/DXOvq3P4mQyG/TXqVR+nIKex5OM6ZoPFrW6zxaJotmddyyF9t4iWpTYmvzr1QVlnxj88aQ2BI0CUyljClMUhwyW/sbi7swTYlfpnLS8cv9X1TopYUAAAB4nGNgZGBgYGdft6gyRzme3+YrkzwHAwg8UjY7CaP/sP7t4VrFYcDAxACSBOoAAE10C7kAeJxjYGRg4DD428PAwLXzD+uvAK5VDCkMsgxIgE8DAJHOBjwAeJytWwucTlXXX+fsfc55TFQiikYi5BZyHUZuuRXdMCTpJhWKEEWSUC7vNEZRbkUkjfRJuTOUy5CGyOVNoTcUXSUkL8/6/mufcx7PPAa93/fO7/e39tnPPnuvvfbe63Y2+2e6hfBnZwE+/YedxddpssrYxD/huQ7qm2uiQcAQoDRwC9AYGAYcAm4HGuj9PBXY6qTRGCeH16C8Ddjs5NAr6HO1m8UrnTTOwfMg1G/BO5eivFvvt8jNor90Pz6tiX9DfXWgjkqneqAVQBvbKdEp+G0jnivaKdQJz9NRXxTlO9BHWWkHpKJNKZVMlVQy/4Lf2ksd2lUBT2VVOi8BuuC3HNR3BtYZnmW8BCpzkPFjVOazlyqAfiHzEp4uRmXewvO5lD+TeYRUZGPmlC/l9S7xam3RbeB9mcwbMtwocxdAZtkiA5/yIkMPYz2EToBs0sxcKyRS/SalO+N5tfpa5mTWNjWRylqKLH3Kb8SesW4i3xjtRxkYe6WhhykN9FW7PtUwa+v397eo7AFZJ7xv1kn2g1mrgGLu02RfOLdRil7C66UcUrxXM26tvnAbShsqb/bPEoqA9++dDBqkTsg+jebKWjgzse8uNfvpDpF1KFc836oGYr82p5edtGiuOkn1RSZGLs0p1euOdx8D320xBvZbsJeLQDbF9Ce81C6D/lK4qy8X7MF+lOtGMMf78M5G9NMb5Wm0RxeLm2M7vg/Yg3nPA47IOVMLqLUqzB/ZEyHjG7mUNZlm2I1ohhWlJJzLyUn1eU3kAK/xkqlChDjbfZ+zdV+6I/I953gZnOOmYJ2D/Rzuqbg1/ltrAnmUTDwbXjK/BllXDfbzE7F9HcjvnH2EuWFOPWTvxvMcvue9hnOQw01ie/PccVrh2cnnrOY5b8Ecr8tnrvnsZ6qUONeE/bxdH+XX1HXcOnZeW/Baw99Bqqnvojtja5fAz/nOU4yPYH9jDNGhFeTcimxchypgn1SV/mQv47e+co6Bd4Qv8KzVQXpQDYFeFD2bQ931Ds4Ix43phyyRq+lH5nklxnvb6L3RRo7V4/RrYdQvCnQn9CzvM+u9kkqqClRMXcub9aO8Wa2i+tIv1ipXoI5jX2yhTupdejqQW8VAL19i9FZ5Xg/awpyrFHJ1T2oFXlMDQFdHR5gxL+NDRi4PA7PBWxr6TeZv4jAXOG3vg4z2UaZ6hdernUAyz7Fvi0430Divt0U3QIZ/mrGIPF2RGqqfqDbmcgXkWESocqierJUB9iKQrW4lD3gOIDWaD8v6qD7ofxW5Mkd9lcwjOhVtV6pSRs9UDd9xC2KtugBJmMdg6qwm8I9OMrV3tsBOdYE+LgEkUwv1FXT3rbxfYDen3gLrLn7PygHNoYYCuyXWLpmG2UkUsRZZhVQXq7ydZS0AMoGVwB6DqrQJ+M7pThMDrBXYWbaH3ycBj0EvzMT+vwdg4ARk8qCdYtVE/Z8BZschAih1qeXYHSnLKg6e5lOa3ZQ6yzjqcpqYCLR/yAfsSxZ9oPtZT6N8Boji+XqgFmADE4CigJzHXqDgx3rLn5PoL/5N3cizgVkozyfiq4G3gclEZ46BjiaKCj0Et6Qv6BbgGZRLgp4BLQBkANfiuYffzrS9E6gE9AfwHF0NzDwLHoT6eSj/krf+DPqM3o/ftxOd7oByXWA2AH6iY1FfD2iAdqfwXAV4HuUfQDsG7xYEklAuB1oNiAIHgeKAvJPpj2nel/GvQX/4nR4J5nkE5TtAJ/n8s/BwErQL3rnq7DxEPkYW6Xh2A94hA6oJPIb6RQHfMj/hr4Rfb+GdqPxWFM+paLcJtIUP4TssczugJ/A0wMC9wANA/0DOndF+c8AH5sIDgWb6Bv5MXWN0W4YuS4P9/chTcKYe0o1xfrOoicqEz5KJMy5UdJVpQx+LvkO5LezifW4a3aPqUltjb1tRV2cLlTY2NPAtteirBfyu8S2hf0U3o+2Q0H6LPoz5mcl81LfbvM7YaNhmwx/0r1ucpqFuoDPdKgKbXFLel3pdE/yJ7jspOg867n2qbepO80DU14AvUd383pCqSRv1K86KtNtF14rPoDVsBvxN9QSVM7rRppvULu6tGlEjdRS+9B6qafp8Aj7GSOj/k5Qhui82lthcUGcCdOaNsKenocuwkk5xWuheQd2E6uuNvrxWDyUV2JSq0HPT1StURfxttRDyKUNt1VTUT6NFuirNcJvzGcjhT/0O2leg193qWK/neSZ07k0GJ2D3bsKYU2iA0e9loHcXUUEZQ18GnYd1M7ZFdGQKfk/hGb7fw6XEVonM9ed8P+Zay/j/AYIYYJv7AH0ia+d0NrbpUmOjAdkHXk9e7nXlT91utN65U+ID/tx5iP4FmmvWXXy8YO2d4ix2bZvXnsepExw1bQXyXk9eatbe3xOxdTd8YN2lT7c3TTDrLu8Mpx8infiAAP7cAPcUxsFYTkMqFWnK2U5TzjS20oUf9izW71qydUGsB2yt9xSzsY++/UtV2VRODeF3nJI8C/uiYlBfwcQjxic18UcX5wPxqXiJeWcrpcF+NBZgTVKdntRdzQJepsucWYhhlvAI364DO+gGpTkLtr9OENt0CuMgpzfPdhYYv7yi8OH7bfAticoVKAY5FKcpsBP9IYcK3gKck26Y46vwG9J4YqQC/NzGiDG+4v5OMR5RYBiv9orCBp7gNMyvqjOdvsYe7RPzYbpYpJ9CPBXQyB4a5JWE796U7tZT6QYZzx1AqbFxA5/cTuXl0BMDgA+gZ7r5Oii6ALq2MtBG1sPIDPIXGYR7C2dkjT0SMQXWXuQPHhfBD8iS9TdrgD0APmfJ+svcz6FMA3Q98Tuw37Eu7lH4cqeoYqQMr3NelniIXgF/9X0++Rj2yTjjo4gugFvgU94ne0bWLeRT9o6s31nq+4juCKzl/WSFVPZ4yGvA0+WyT81eMTzxipC3sC+zh7GPTFx3Ht875mtKTAOfLUEemw2FnxPjN0bP45tiz5t9hzNi9mkiDXgL10HOiuzX8DmUT4wuoZay/93HqaXzNmhd+tGpSi/qG+hHtH/Rq89LnfL8jvj+zjiJhbEO0DvOk5TrdcZZQZyGvV48lJX3Ndq3A22D85zBpbxhnOlk8gi896DovzB2NDEIdLF3FO01vxNpg/4Hmlh7nYl//XVC7BFdr05GRySlcNVIM2rovM7LdFGcgXBt1tF2ZxzO1Xb4WH9Qa2cYntfiXJ/i+c6bPNsrw3NgQzo4d/B8fQXP9/qgfi+NdibTAb2Yv4Ddaov2rZ1PqJo7knbAJx8MOSzFnuvqLEG/r9ImdxY1chZSSbcjnpegzWFq51Sje50+eH6JHtNDeKHbiEZBZ7nOIXrBfZYetSZZN1lRq5nVntLpTxpnzaHx1m56RD9tfQU7drNAbeHSujT0VRT64BA10cWgs1LoKnWKs3B+Suum1FKd4dIW8wfOcS4NG9NCbUDdD1QcsquvzuC97YhtC1ID68voCPU9tbQPcyF1Snx8rgKeU2E7HsW5qoi6Bti7DZ1vUXcKfW2FH/4y7M46xNmVuJIuhD36NNXVH1IT6Qt7epB9jFZ5g6i5wC1GraEHxF9TwPVAPzJ/0Zvxz8PQF0sA1PEI1ME/osLwZS7F82KgNvlpq0L4rT0A/yQ6BmgMn+hb0Gf9PqTfKPwpgu9CVX1fTvwp43v9G8/1A/+uXlCun7eOBvqQOkidogvtPwnv8x/wX+AzKvEp66AstCl+P2D34S/lXfUl71BDeZ2dyc+rjrRSbeat9jW0yo5Admv5lPqS7rF+o/XqBfpEtYZ+6EM5agMfUGt4r30J3Qq9OU19SD3VcMRdiO3Vk+hvHK1Tr/MR6MEMNYFW6OP0qdrEI7Eeq/Ql6Gsvrbdeoin27zRFVedxOpPHic5QzdD/NOjYwrBzAPSEYDPWpIDyYG/m4vkm3g07vltfYuKdVOyLVF0pwOs4n2mwPyNR/2uAFnjnN6AufLokukX9TCNgF3o4Q+gF/RstVl3pH/pN+oeqy7/bWxHT1SHS3XmZqop3aoA3BSp9nKDx6m1eodrTw/o1eljdS6NVZ2An0MQgA3Zhr/01n7KL02h7Kc2BPzVc3QSdMopGwGcao/6gkSoXbRbQPNExajDqi9NRFbXq6bFWW1UdOizEDTTSrkA97MHo62p6GXjJOkDPAH3s1lTbuoXutRtTb5VGT9qVgNbwaYtSX9DhwDN2M95tdaI37E7oZyxi076gDWmM/RU9brcgZf2TXrAboO1T8E0r8En0l2Sd5O/sTnzYbgjfqgX3tf7J34JutJ/ib9DmPuiMVJPTMjmBqPjOl6BcFPHyKdj8D+x9/JZv+3mLn8PkpzH+DWodzvVk2Ek/7r7E2M2foasqIu4M+9uJuHR5mN/i98/mTCVfyiVMv1tNTrWKyZP6OdIwV2BysEFO4BGxN8ZfTefZiL3XBv7GPJGrXQJyKkHV7LtpsMjS6sYTgf+xR6G+E6VDDj2BV4FWPvj1oK6ytQ5jV6ZHgL52JX4Qcu8N1IK8B2GdBiOCqYG+pkLuFvrqYT9k+swChkP2w3CO0oCOdkmhfBTvIebiuwDRDf8CnQ5kAwuBb4AJ/m+M2Cm6wo8doyXibO5WI7+89Lo8OWFjS/LQQgnPKv/8sMkbyTPF1W8O1j3fPHFeym/F5Y9HYU37x/JeYR4ugQa54iJ5KQe54yj7vjOVTaT555D5r+BZXTTfFfhycTRPHi4hz1zgnPzy+ejZ/GqGPx+qjfncA1oc8zmekN+7IaDqnLzffotk3+v99JHQ0Je4GD3H5zlP3jqgwzD3g8Jv8C2ii8nLpkSnyZqbdX+WP5T48nzfJP6L9G99vzgfTfhOUeNi639B2vxv0bzfCYJc+sXo2fXIn7qjEK/Xg4/dEz404jJ9Bn7z8ugaifcvCD8XMdVpibi8pTm/U+Nh9GQ+cOZSOjDZ3UVDgaUhNXmEC8DNoHRgvLechgJL4+gXgrOxIDWLK8cA2zRKADs8FFgaR78wCGLYRGDMjcDxcDz3D/D7B/h9n2pfCE4DynQ3ob2PLyS/cSG4mRgnk/Z7KzHOSrxzHOMcN/QLQSj3mCwDuYTzi8Xg4fhBv//vdTzJ/74QLrYu/615X4j3eAS51SYBXQ9aMC/PIjfwfRlFga1YyxPAVrEjaL/fh1Urbu+kBugUO++Ss9lJPwNb0TY5QK1z9oHkvATBs4mjJe+mLO0qjDmXXpfcnw/rsXzl84elRQe4x0E3Ukk/T2fy3Cux3hQBQmrP9QMBq4NfZ8qT8c9cCv6MvS/n0+hd5rt2lvhG/CvebyLfnU2//awxdi4dsv9tJTkFrST0sy0SjJEfkpbSUGu1VUh1sMqrLvQ1ylehXALlbHsoL4+QNVpPoMngCetBi713ea73rlVEfvOGk+TFq8D2FYJ9qOl+Qeud7rTevca0/1hXow1qOvUB5Lkf/J3r5X2UdwLP6vZUFM9voDwTGKxH0tf6Z5rkJNM2iUW8yyk7LAusHF8SF5rPhWB3p9lWGr0KOhwYASwETgOTg/LcENYkam9N4kH2SPib3akwUN7ujnipO2nAA2wgGegV/F4WKB4i9n5H+KVX8367NWxnC96E8rd2c95pN+adVnH+UaXxDvPcjJtY83klfENC3LEsln8kY5+MD+P9RNUiT/FW2O973DZ0uS5Bz5icMfwH+X6KPbDW5AvF//JtZZGgj5747QzaDUQ5E+W5Th26ymkq3wN5t3uFsY1b9TLeBzEV9cpQL/dL6oV307yvaDr8ivbuXOrllaRe2qbnnYZU36uF+qK81GvEh70f6DmMWSP8DucMg1/3BLVzsuga1YFKOX9RHZzR372xPMctSsOdn+kh8CLzSvN60G1uF7yfhuc08+10q9eEWkUGSe4Vsdd+us7kgY7Si85ESkHMU8/MGfPDu5lOZRqrc6mzKkqVsXf6OsPIhr+SG/mZtGpE9fRKelcPokdVW2qpr8WaT6Obvc9oYmQ7NdLdqJUaTUl6OlUDL9Wcj6m2m0ILwdsAAfi5JPSF/TscQb7ySnoP7fq4ddHXpVQaMcXeSA+e5xLNEHhrfAr0jqMvAsOD5xEBfTEoH1JzaYb5BlCUV3vPA/fBtsOv8/pbVGCvRUktaK03Uep4oDedByYl8UDxe8O7KuLrGltyE3VyK8OH/lTiG6rifE5VPMQlBbJRzjUxzxJnEy/x1vISyc+Fd1Rkj0UO+n0ZmkZ15TuH8w3KkG1YD15no73kFrfjTN0BOimBynl+w9th9UCfq0UfYH0mgb6hd9hl9A7LcebyYf2LtdqZaz8v5XNpIsK2QgXxv/2n9f8X2Duh77uj/KOzg1nvoPECeyf0CCC6xfvJqg6UDil+X6A/ke/boDvoBaAS2vaJVLbeiPS0lngd6HLI8pjsDd2Y6juNqa5ejT15pbmXVA71HXA25wWxTm3zHV3ij/3Uxve7eVwsnjobHxl/3cmGzZHvGfthA7LRb38/JnAfEb+d6uvP+TPVHPH1E3Sr7iPfbvl3439cy99bdyFW72pJ3H6p9AebknQW9E1I1ZP0rUEX+iyG58/CXUg3EZ12Qljf8mL0eaM+RA8AzeT7L/a7xELyPaWbsWWwB3i3kkDK5tnYFqqukq0rgRtDW+Mcw948xjt1SeiIklxa7EQIsSGarDvA61LI/EXYwG+AKkAmUFdsCcbcA/wEGR8D3QL9+YvA3CFLgT+Rwu/I2ULbYub+WD8ahp96ALOBCmI6Zc8LMM4wQL4ZJsE+vwv7/KTt8UFrOXW2PfrDWm6VNjnyZVirHyhDb6H2Jj98gteowVRPDeajujbOYW0+qnrxClWLo95K+HW385HII6Br+Yj3JWhvPuLOgF5fxb8lUvD6HM72qfPFzk5ZetJ+mA6G963cAlQYc//RrQFZ3E+pBY5gz7x5NtaFP6n1p9zDfYY2Q9Zjgjx1MfcF0HlU1elEy9RhnImroP9yeBH2pYvx+8Viy3ZUUkfM3Zu8sXNXvkV1AzTvBsbo+vwhIDqoAX7fZafRY0456Nta1MH9EXbvBpR7UiXnTl7h2JDbQsjBj7/qqtF8I/bQPLWOrlDr+FOgL9bpU8yvufMKwx7xe2Eb5zIagBiiIcr9sabzVUMaaC2it4EjTo5VVc0SfR/LD5zEXL4LdGNF5zGcBRbbGs01ce5Y6qavF9sASqCxZ/7+7D0iXhXkGfYFeYENYdzvYq3Nt79sPq4ZZ7Afv64HwGeU7yL95H4HFcJYp/FeI/lu66XQfcanNPeIeE8YB0tMJDrfXQx9FBeXelMsLIa5MwjbzweC78xrAvvs5x5S6G7IZqZZk0LAg9All0cX6zKUDLtZUHKVJm+ZS1v051QH/nI32O2a6iWqpTbSYJN/20/HgFeM7cniZpEVvE3X4HVOKh9R12CO6Vjz+/lXkRl86Q/tl+hSnCvIEHP5ALroGNb2X/yhKsW7gPngTTtrzV04A9mPArWcT+okXmFnQC8o6IfpfFC/xAdVZejFZVRb7tEEMZRnfCU/N5gq36cNnpC8oNydjA4J8Li5v5RF4+zx1NVaQE2BTvYoutnpSQ3N98X9VM9tZ/psqtN5nVsRssvA/kvm+eauS3AHRXLl+qnoG+6E6Hvu+OhcXRf7ox495R2lBt4xahApALqXGiZZ1MD6jSTnv0PtpYfUcN7qFOAdejit1Kfgez2NvTKVcvQxrNcmWqH/5JH4rZzkxuNh8vEhzs3LP2qXIxXk5B/Nk5OXfHyYiw/z8Pnk4CW3L/2a99BGt6Jbz96t8CH2zk2xriGK3bmdLHd+IKtXgTTogHHwjx6Su0DQ85KjW4761oEff31w92eDUIkrvC70oNGP6bzM92fh14i+EZ9U7jvsF1+Hlojux97ZLfpfPUD1JO7ScqepJqXbNekXVZMfNXYjjIuD7/fhnd0g/1I9P8hZj32rDpCYh9CxO7oXxR7wtF3L/TcSvxh2NJfmIR7qpSm6GD7wWIG3C7Lx48GC8EWvNt9GccbFD8WzoCvQGe8f1VN5G85LY/xW2Z2I8w7f1a4B2demBfZgOuCWo3uN/pB7hpA1ZDXOyLebuUNsg5bSB839P3ku5yVbSTE5QTZeurmDYeJJz+QmrTH+3Sj/Hpfwg/GrhfknKy0qcVxhrKfo0xsxryE+EOuQidmaoF0p7JWhwTjb4ui2MBYPEd5PDdcphB+3U9TPB9AJ8CJ3yz4B5M7M16DVUA8+rLuxb+T7Qc2z+dXg3i32hrn3DJsRy6GFds7sRWsQYraZQG+JC0M/XvxztNkc5rPNHZug78T71bI37LnWr+CljeFLzpGcvxdoKs5fkgBnvwTRmaPAxyjLfaoToj9Qlm9+o/xvedG3xX/Asart3w2LtsTvlUF7+d8Gz2zDcymU66GcC1wN/+oH0KeARij/BeTG+V4dgMvQHrvl9G9oMxXYjfIM0HZ+3emPUC4U0GXAa4DcD6su8gcf2fFQdfhH0D+Aj3RH7LG8aJYIdbmh1RKBeqHlEhHUl0gE6oU2TQTqm+bDx/nanY+P89WXTwTqy/8X+Dhfv2UTgfqyF+DvtkSg/rb/gI/zyfn6RKD++gvwcXsiUH97Ih9yL1G3srA/aWaAj3xYtwCFpE6+AcZ/v75YHjS/nHGe/PFF8r0Xa2++SY039/NynPGEsxn9HHzB/kW/A+R7+h7ge2BdcFdS7k3KfY3O9lEqpfZRYbVFfEMqrj6ATb2KRpj8mORlroLOTaHXVVn5Tgpf+i1z57+xWm3uYA1TSyhbB/8/xdig2tGp7pjoe2ojj1Lf8QpdC7/NQczwHoDYAX7k7ToHvlJH4A34fA+hfgx855qIHyfDxxgA2/CRaddKfCqJNdQcxKBTaKJaAx/4GxqrHZ6E+EToRqcVz0Zda+lDD+AfzLsYT3eHHyQ85APhyfATB8NPHEJezgH4iIfwkdh3Hszx+UkcL4SRR4ic4Pn9c/jJMDwtyCuzeBh+Qzxv+jnLM+QYwsgzEXOoW4DeagE9mzjHECL7eJi5B5C1CCFykHUx6xHsA5UG7OKPzZylnT/XVmZemI8uynPDPaD2wxYK35/wIllPYJXhTcYZCr8D669nwS+F32v6lz6DPWXek3q0lWfDn/z+KfUVHnRdrD3mHJMt5OnMRPy1Ab8to8f1reChNnXQGzjb9L2Jl4X86y7cVvpy5vM7qgsf0uvRViDv3Is+hP+cgIeAd7PXZP9Kny8FvG9EPNqG3nHTOdd9jXN1Jj3rfIhxPudl4K+Ie4/wyaNlTMSbacBI4FagPdAqKN8NzAbaBG3+VjvE9tURu689H9yPEacVgY8DeK0R38zLB93QZhOle6/BX3sZOi4Rr6CvsmhTiH8QFNiF5xU+nHcx13zgVqb2Bn1NnDjE/R79NOSFAudtjPlTPriCUiOFQfuBj3n0XAxf8e8C7x7qGj+3cF4Xm5/MLR4yz7871xDhfBPnLPMKEc7P5LLk/+phnvHId84/+XOOxznzBj9ef8qIjBDbA58zLgaTGCq4a7XBWk49/hdfYQ34AHicXdcNlNVzFz78feacM+ecEUIIuYUQQpFb0t0dQgiVoghFEUJSCSFEg+4U6UVFMWWqKYMk9DK9UaRCSE16m1JJpldJeD6e9az1/Nd/1trr/M73t/e1r+va+3fmnIj/96/t/xXlEYlOEckGokRURKTqRqS9z3ee6RORXRZR0CHioOERVbpFHDw/4lClh1WLOKJ9RLUuEUeujaheP+LYqhHH9Y04Xl3NJhEnOTu5dcQpVSJOE7UPRJyxIuIs2GcvjDgHTj255+6LqO/137sjGsBrOCqiUb+Ixs6a1Iy42PtL5VzmrFlZxFXyroZ1zbaI67pGtJgR0ap2ROseEW2c3Sjawb+5MOIWcSsNt+l/WwsB47apgtYOzjrg2AGfDnp0WCzgdqwTcUdK0HgH7XcMEXTfgUMn/nTCsdMgMV3o1RlGZ2ededRZ387y7sT7Ttrv1O9OZ3fLvVdfdKMrf7v2FsWiMuI+3O9rLvh7n5z74d0P7wE1D/C2Gy4P4tUdr+74dKepe2lED1x6qukJpycevfTspWcvvvUaI+h+2EweNutHakU85vqxZkLvx8z7MfPvA7OP931g9OHJ4zx5XP/H9X8cxuPm9YS6J5oK/j7BpyfM4MlsRF+9n9avX3WhRz+8+uHcj/5n6XkWj2fxfJbG5xoJ95/z/jmY/dX350N/ffrzrT+PCukslFcI93l79CIuA/gxUN5Ldm2QOQzm+8t4DnH2qrxX5Q3j6XAzHGF+I3kwCu/R9Ly+PGKM92PVvIVjEe5FdI/D523aJ+Az0e6U0DcF/juuS9WUwn+P1vf1/qBGxDQz/FD+R7R+bPdmwJhlv2fZp9n4luE+h9dz6Z6v3wKzWKjfIq9f8H0xH760P0vMcqn6r9z7Wt437i3H4VtL8Z25fq/nCjkrebPSbFfStxKXlWpW0bsKzirer9rs0cW53EzK1Zbzrxzv1biuVrMav9VqfoTxI+4/6r3Gjq2hca26terW0rPO9Tq56/Rcz9sNZrHhn1c9K3hfIb9igODLJvc2y92sbot7W+jeovcW+Vvc32oGW+FupWFrUcTPtG/z/GyTt81stsnbhsev8ippqYRXiXclLTv4scNe7rCHO8xth/3YqcdOHu+kZ6d57qRvF192qd2ldpdZ7uI5mbGbzt167Ia32yx2m8Mee72Hp3vMfg/P9kjcy4O99nQvz/faw70w98r9jW/7aPudtv367sf5D3z/pP+vikhELVEZicRicSASeXUikWodifQMsTkS+Y1EJzFdeJ+pLpqIQaJMqM0uj0RBl0gc1CcSVepG4uDSSBzaOxKH9Y3EEfVF00hUK47EUQ0iUb1rJI5pEYljvR4n5/iqkTihiqgRiRPhnqRHLTWnuH/qkEicVh6J07tF4gw96hRF4mx558A9R/+6zs5Vf+6KSNRPReJ8+Rfo36Cm2BeJhu0jcVFhJBrR0tj1f/tFosnUSFxCz6XzI9FUzuWwr5DTjParOkTiav2uwesaZ9fieR2PWvLDZ3Dietxu8Nq2eSRuwqE9vre473M3cZveHWm8nR+dRkWi87JI3IVTFxh3w7vXv6N71XTl333y79e7G88fVNN9WyQeWhuJHmp70tLLeW/1j6p/TH2fHpF43Psn+dIXxlN6Pc37Z5w9y4/n6OkPs7AkEj5bEi/wZQCe/+P7QLiDnA3mwSs8HULjq3oPo284zSN5PxreG2rGwnjLHMfR9TafJrieaO4lzic3i8QUOO/w4F363ufbVD584GwavtN5/rHd+WRMJGbiNNP1TLszU85M3s/UexZOs/Quc2+OnDn/vMqZo2YuHnNdz5U/V/5c/ObqPc/5PPrmmdc8fOfTvWC4oP3TrODPp/h9xtfPzG6R+Bz3xbsjsQRXj1Fimb1bZjeXqf2Kp1/p8xX+X8n7Gqev3ft6gODBN3h9o9835rLcbi3n4XJ6l+P9rTl+C/c7Nd+1FTh+h+P3enwP83v7+T2OK+zLCr1+oOMHe/oD71fSsRLXlc5X4bvKzMvVlJtZOc6rYa7m5Wr1P+r5I6w1anyuJdbQvkb/tfxaa35r6V/L83U8XwdnvWd4PT7r+bieLxv032DuG3CtkF+hfiN/NuK70dkm+T7zEpvo/clcf6JhMy83q9tsn7dUE7htwWcrD3z2JbbSvlXPn9372Y5u49M2PbfB+MXebtdnO87b3ftVza+4VMKs5F0l7jvs1A66d8DYQeMuu7wbjz1074G9xyz2wfodz9/N5neY+73ux22//D88A3+oPQDzAA//xO0vuX/R8Rd//5L/Nz/+1uPv5ZEX1SIv0SzyfJ7lJUWqUeT5PMvLL428bP3Iy7n2nS/v4KLIO0T+oSsi77DFkXf41Mg7olPkVZN/ZF3RRPSIvKMKI+9o96pXFf+87o68Y+Ac01S0jrxjq0dejZRoEXn/gltzSOSdOCPyTpJb60DknaautrPa+tV2dvr8yDtjuCgW08XCyKujRx1ndZydVSH0OBtmXRzqwq2HX73yyDuvgaDtvLaRd34Hod8FcC8sEWsjr2FNIb9hX0FvQ2cXOWuk5j9yGuvVBO7F7SPvkkGR17RW5F3Go8tovsJ1M7VXjhFqr6bvavquici7lh/XuW6hf0u5rdRfz7c2cG903pautni3c79dFwGjHW9vxvmW5pF3K/4daOnAzw40dqTvDjid4dxZGXld5Nwt7nF2L11d6buvT+Tdn428BwZEXjfcu6vpyfdevHx4X+Q9MiryHl0WeX3UPS7/CT70xfMpnjzdO/L68f1ZfJ7Tr5DGQnwLzb5Q7fMwXlD3gv4vdI28F3EbAH+g2QyqIbZF3mDvX5b7Sm0h71V8XsVjKK1D5Q2lbxh+w8x/hF4j4Y9W97r612GPUfOmnDf5Mo6H4+SMM4vx/YT+E+BM5M9kmKVq3zP/93nh61neVLlT5U6lZypuU81lKl8+gDfdnKbz4WO+zKB7Fl6+q+XNtffz4X4q7zNefK7+C69f6LOYjiUwl5r9UjuxVJ+vvH5TReD7LT3f67GCnz6n8sppLuddufmW61FupuU8LbenP9qNH+Wsw2s9zhVqfpKz2c5vdb2N17+o3U5nJQ8q8ax0b6ezXfJ3u95tH3bTvkf/PfrvlbMP/j74+zwT+8xpvx06oNdfUyPp61AyURTJZPVIpqtGMr8ykrkqkTzI+4M3R7LqmEgeLjy7yaOzkTymXyRruP+vLpGs2TaSJ6o92ftark/pFMlTvZ4G93S4Z9aJ5Flqzh4SyXMORPLcPpGs30R0EzDPh/9v/Xy3SDYoFGsjeWFdMTySDWFetCKS/5HTxPUlcC7FoSn8y5xfof7K+pG8qnkkr8alee9IXls7ktfNj6RnKOm3XdJvu+SN8tvhcROc9uI2vDrSeXtZJDuJO13ftSySd+t7Lx5dW0fyfpjdcOzeLJIPFUeyJy96wXgY5iOLRXkkH4PTR9/HF0bySf366vU0Xs/g2W9GJJ/Dpb+z52l5Af4LtA2A8b+ukXwpFclBegxSN2iAkP8y3kP0e3V6JIdVi+QI8Zr8UXJGO3ujQyTHwHkTn6K+YpDAv4h/42oJOsfhM44P4+SMw2U838bzezze452Nx/tteovhFvOyGJfiUQLuBJwmNBDOJprxJH0n6TEJr0n7/NxXU+KsBN8SfUt2R3IyjZOdTZY3Wd6UikiWwiiFUWo+7+n1Pj4f4DBN/nRcP4Y1w/kMXs+UM7tGJMu8zuXnPF4tUO+7R/Iz14vszedmtljOl00juYS+ZfZtmf36Sr+v6fmGx9+Z2YoWkVxph8rl/6jXWr3WwfSbJel/enKd+W7AZSMuPwn/k5M/m/EvvNtOUyUtO2Dvcm+3PnvM4jdn+2D/7v5+Hv1RGskD5v2X2fxdNfz6FAcilaiMVN7CSCVHRSrVJ1LpMZHK7xepjMjWjFSuWaQK6kfqoLpCXpV9kTrY6yHyfKdPecZShw2K1OF9I3VE80hVaxGpI+tE6qgakTq6uqiIVPXySB2jz7FTI3Wc6xryjx8SqX9Nj9QJ8Gv+E/qfiNOJ+pxYKuSd1FrIPRnGKbUidSrM01ICh9run673GU0jdaaoA+8s/c/uINzzPzJVT/96myN17uJInad//fmROn95pC6AdcGKSF2on+c11bAwUv4fphq1jdR/aG3svLG6/4qLvb8Ev0u9XqqH/4upy2m8XI9m1QQvroRxZXGkrqoSqeawrvPqf2KqBX4tYbbUtxVdrcoidT3+1zeKVGt4rfnXmidtYLbpJlzfIK9tVvCgnTm1k9Pun+ttkbrJvZtKInUzrjd3ilR7ee3VtXfWnke31BZmequet9J5G5864NxRbkc5t9N9O9130HdHV6HfHXI6uddpd6Q6w+1Ma2eYnZ115tmdeN4pz//j1F36+7xJdaHtbv3uof1e9V3N7j4a79f3Afq66fOgWTyIS/eiSD1kFj3MpSfdvXB5mD8Py+9t/o86e0xdH+eP8/BJM+vrrK+ZPa32GfPvx99n6XlOr/52tLB9pJ7H8UW+DTCHgeb/Ei9ewnGw2pfhvAz7FXVD5A11Nsz7EWYz0g6NVDeSjlE0jubD6zMiNQbHsTDG0vImzW/RWMS7cfDHm1uxexP4M3FApEpwnaznFPrekVPaJVLv0vcef97j4/tqPuDxB+b3obrp9uQjs/nE2Qx6ZvWI1GzayuiZi8s8z84C8Smun8FeRN/nPFnsGVyCy1J7+JVn4Wvvv+HLtzh+R9sKs/qB5lXwy/Epl/MjrWvEWjuzjlfrnW/gR4W8TWp/Mv8t+vxM/y84b9fnVzP7FZ9Kub6Pp3aazW5898j7zRz34fQ7zP34/mHmf8r/y9nf8yMdoyKdWB7pZNNIpzpEOr+W2BbpXCrSBf0ifVB5pP0vTh86INKHFUf6iG6RPqpPpKsvjPSxZZGu0TrSx8s7YXikT6wW6ZN6RLpW+0if6vw0NWf0jvSZRZGuUxrps53VrRrpcyPS56k93/kF+l7o+iLXjeQ0PhDpJoMifUnfSF+q92WLI30F3GaFkb6qJNJXz4j0NY0ifa3XFs0i3XJIpK+vEenW7t1QJdI36t0WB99V056xdHscbpF7K463Oeso53Y87sCrk+js/C6au+h3d4tI31Mz0vfi5H9x+j5c78f1fn48CPchWD1h9qqItN/z6Ud48Biuvqemn6gT6SfpeArOM973mxrp5+pGun/XSBfq8/zuSL+o//9qR3qg+wMrI/0STYP+CToH6zsY9mAeD9bvZbN4mfZXvL7ibIj7/kenPQ/pIXCG6D0ExqvVRRPRRfDgVWdD5Q6VO1TuUHMZitdQMxxGz7AGAuYwfYfxZbg5D3c23Pvh/B++ItIjaB6B5wg8PXPpEdMF/q/x6TW+vMaz1+h7De+R6keqH0nnSLMYKXfk2kiPygr6R8EYxaNRPBttjqN565lNj5Y7Wv/Rzl83k9frCz69TtfrNLxB1xt0vUHXGzS84fyNfZEeg9cYcxojdwxfxuA7Ft+xzsc6H+t8LH/Gyh9rl9509iYNb+L/lpy3ePKWXXvL+yJ6iugpoqeIniJcxuE4zn6NMwvfZdLj+Daeb+PxG+/Md/z0eLzHy30bx7edvY3f294Xwy/Gt9j7Yv2L6ZggZwIdE+RNsD9+H6Qn8G0i3ybamYn6T/Q8TcRpIi2TnE2S67tPehKOJTiWNBd2ukROiWd1strJ+EzWazKtk+3iFB5M0X8KvVPs4BSz9J0o/Y7+79iFd/jyDj3v6FEqt1RuqdxSuKU+A0phvAv3XbN8F+67NLyvbioe05xNcz1N7jQcpuHvczH9ofoP6ZnOn+mej+l6fmT3PpL3kbqP5Xzs/GN7+bGd/oQPn9iFT9TP0H+GPjPcm0HnTJ7P5MNM+DPtzyyYs+zKLDxm4zsbzmyYZTiW2d8yOubwYI6aOXTO5dNcvs2lZa76eT4T5qmfR/c8vObZnfl2cT6+C8x4gesFzj+1o5/y61PP2md6fqaP73/pz/i80F4uxGshPQvNfCENi/BeRPciO7PIc7XIfvhNlv5c3ed6f67uC3Vf4PiF91/wdbF+i81wsT1crOdifL909iWcL/H7Es4SXi2Rs4T+ZXj4HZf+xv1vze87vVZ49f8ivUL+Cp6tcP8HGD84+4EHP8D9wdlKtSvpXilvpbyVzvx/Sa+St8rZKjuwiv/l8vzPSfv9ly6XV24Gq2lbTcdqM1rN69XOfuTrj7z60e76fZj2/Ta9Rt4aeWvkrZG3hrdr7e1amtd6Ptba/bWevXXO1slbJ2+dvHXy1jtbL2+9vPXy1svbYAYbzG4D3zeYQ4V5V5hthbMKeRXyKuRtlLfR2UZ5G+VtkrdJ3iZ7tInXm/45k/eTvJ/k/STvJ2eb5W2Wt1neZnmbzWSLPdribIu8LfK2yNsqb6uzrfK2yvO7N/2zvJ/t/88+s372rP1svtvMapu92OZsm7xtarfp+wttv9D7C69+sS+/2Jft9nC7uW43o+183s77X539Ku9XeL/aBd//05WwKs2wkr879Nshfwe/d+q/0+x2wtyJzy6z3OUzYxdfduGy2/vd5rMbj91mvce89sDaY8/34LTXjP0OT++V+5u+v9H7mx34Dbd9fNpnt/02T++T+7vn83e79ju/99vh/fZvvz77cf4D7h98+YOGP7w/4P4Bug6oP6D+gOfgT/r/pOtP/f6k/089/F5J/0XLX57Xv+T83SXyo5koFCViW+Qnaoj2YpCYL/ZFfl4d0VpURH5Sru8m+Sn3U2Vid+Sna4u2YoCYIeDk1xRq8hdGfqZ55GezooHQMztKLIv8XIi6Al5uiNAvB68AXgEOBXocVEvAPKgy8qvUF86rjBHqD64mmoreolj8c4bvITAP6SvU+22Vf0ipwPUQ9w9ZK2AdqvehVQWeh9b9/wJ2VViH0XvYisg/XM7huByO3+H4HeH9EfQfAe8I96vpX62H4N1RUyO/On+O5UENPI933/ew/BNhnrRZ4HUyD07mxcl41YJVy/1aiyP/FB6dgtNpck/T57TyyK+NQ+1OkX8GvDNgn4nnma7r8OIs/c8uEnw+p4ng5znw67pXT10998/j23ly6uNYH+75XYWcf0+P/AvMoIG6Bu5faG4NzaUhfy4q+f/jP/xsDL8JnIvN8RKcmuJzeZXIvwLvK2m4Gu9reNqieuS36hP5reW00ecGO3QDH29QfyM9N/K8rfftnLfjVzt82y2P/JtougmXm+lrbw/b43CLed7Ci1v5dKv3t8G7DecOLYTd6Civo7OO5toR/u28vgOvTnR3puMus+piZnfbpXtp6+r8ftweoLcbfx50vzs9PfDo1S/ye9uTR820D81PmsXTuD5jTs/p0R/u8+pfxOV/uL6k32C8X8FjKF+H0ev7WP5ImKN4+QZdY+SNtVdv2oUinH2PyR8H1++efL978ovNphi3CQcif5L7JfhP5ulkO/IOjFLY79L2nt7vi6n6fAB/musP8ZyOz3T+fATvY55+4mwGvJn2bRY9ZfjPTQl488xmPo6f4vQZXxfCWcSTz7tF/hd6fcmvL+UtsVdL+boUp2W4fsW/r2F87d5y18v1+857//vyv+fbCq8/eF5W2o2VrlfxsBzPcjz8z8pfre+P/FxLxzq81uO6gZ8VZrCRNxudb3S+ie5NOP1kj7bgtRWPn3m4Dedf7N92Xv0KayeNu2DvcW+vfflN3u/47OftAdd/6v8XHn+XRMZnWSYxNTJ5ayOTrhaZTDYy2c2R8VmSOaimGBOZKnIOXhGZQ5ZH5tBOkanaITKHzY/MEcMjU+1AZI7cF5mj20fmmDpiWWSOlXMcrOMqIlOjb2SOHxWZExpEpmZbsS0yJ1WJzMl6e44zp7WOTG1xutwzKyNTR20deGfB8bxmzimPTF18zu0dmfNqi8WRqa/2/PqR+feQyDTA/UK1DXG6KCX6CJwayW+0OzL/0btx88j8V+1/cWlSV8yIzMX6XFwamUvgXDJd6H0pXpfScKn8S7uKAQK+33KZprCbuteUzqb9BA5NeXKZ88touwzeZTy7jKbL9L2cd5fTe7ncy/W5HEe/BTNXNBNwr8DhCj2b6d+si8CzmRlcKefKpoLnV9J6lfdXdRNqrioWfL9K3lU0NsfxuuqRaSm3ZZHgWUuetXLWCm6rFkJOK/dbuX99RKaNe22ct4HXhs836HVjDVEWmbbm2c59vz8zN1UV+t2s5uYmwll7Wm/h4a20dHDdkbbb9euEf2da7uoRmbv1vYc3XXG+n1/38+gBe/MgP7rz5iE9e7ruZR4Pe/8IjEdpf0z/Puofx/MJ2vqawVPuPQ3rGa/99HjOnvSH2Z+v/Z3350Mhf/xGzRS6ft718/q+0Ejg+KJ5vKjHi3oOqBWZgXZ7oPqBsAbqM1Cfl+zLS+4P4tNgOYP5+7LaIc79Rs28Ku9Vvr4qdyjPhvFqGD7D7ORwWoe7Hu7+COcj9HuNL695Hen9SP75HZkZZX9G24HX1b+O5xv25Q1a/S7MjOGv34SZMWY91tmb6t7U9y15RbCK+FSkzu+4zNt4F9NYLL+YZxNc+22WmejeRPs/Ud+J6ibpOcm8SpyXmFcJTZNpn4zDFPOe4t4UPUrN+l07/57X9+W+T8f75jlVzVQ5H8D7QM0HZvOBe9NgT/fMfeT8YzP9BOeZes3k32zelcGaYzZz8Zzn/nx9F3h+PnX9GQ8W6fE5PV+Y12Lz+5LeJWqWwF5qbsvs2Vf8+BrXr81gOf3L+fyt+9+pX6H+B9grzcRvgMxqmn2/z6yxY+vUrXO+3t5s4OEGnCrw9tmZ2aT+J/WbYW3xbG51bxts33sz23m43f1feVxpvyrx2GGuO+TspH0njbvw3O3Z2MP3vZ7b3+Tvc2+/nj5TM3/4/DiA1588+BP+X7T93SGyUUXUFisi6ztiNq9tZJP1RWVkU8Mjm64uRkU2v6ooFIsjm6kr3Mt2jWyuT2QLvB5UFNkqfSN7sPpDukT2UDVVN0f2MDiHT4/sEQsjW21GZI8UR8E5Wl71QZE9Rq7vV9kaOBzfI7L/KonsCeWRPTEie5I+J6ciW8vrKQ0ieyp+p+p1WqPI1pZ7upzT8TqjjoB7Jj114J0F/yz8zi4VZZE9Z3lk6x6IbL1qQm69pgJWPRj19D63hcCzPuzz10b23xWRbdA8shfqfSENF/GokZz/wG4s/quuyZDIXkzzJfRfqndT+i6bH9nLO0X2Clqa8a3Ztshe6d5V+l3NG5+F2WvwurZbZK+jpwU+LWC0xLMV3a29b83fNry7wfsb1LbNRrZdTYHvTeJmetovi+yt8G/F9TZcO3jfcXdk76C/E/zOON3J87vUdcGny77I3m2+94iuNQTs++TcR7vvUdkH8Ommb3dz746r71LZh9Q9BNvnYLYXLx4eE9ne9PkszD7Kl0fpfcz7x/F7HM8n1Pc1i6dgPc2bZ/j1DD79YDzHs/5w++NYWEvAL4T/IuyBPBkM6xXah+Dssys7wnxH4jZazzFNhF0ZUyxof1PtW2ZVZMbj4I4zn/Hq3tazGF4xrRN4O0H/Ce5PkDdB7QS1E+ifoHYizhPlTpQ3Ud5EeRPNZyLvJprFRHx8RmUnwppE0yTznITHJDwm0TcJps+u7CR9J/F+Eg4ldrHETErsakmzyE4xqynwprj/Dk3v6PEe7Per/x+hz1Rn03D7iP6P7cIM+mY4n8mDmd7Psruz9S3DuYzPc9TNoWOe/AUwF8pf5Hwxr7+0b0vN5Csav8Hx26mR/V7uCrP5Qd1KelfivYqmcjmrxY/4rqFtDQ1r8VyL91rer9V3nb1f59663oKHvvdl1+OxHrf1fFhvj9Z7VjfI2yBvg7MN8DfQXMGPCnkV5luhtkLtRrUbcdjobCNtvi9mNznbJG+T2p+cbfZ8boH7s53bRpff/Nlf7JDvjNkdeu2iay/Oe312/GYu+2jZT8cBPv6Fh8+17N9TI+e3by5ZPXIp12nX+RWRyyyOXK5b5Ar6Re6gzZGr0iFyB2+L3KHLI3fY8MgdPiByR7QVRZGr1jxyR0Xkjq4vyiJX3dkxfSN3bG3RXsg9dkbkjq8auX/NFwcid4Lcmt7XhH1ia7Ewcif1jtzJzk/+5xWXWtnIndJF4HIqrNrijLqRq6NXnaZieuTOgn0O7HNwq1tTtBA418Wj7u7I1aslOgmc6+lxbkro4ftn7lxczsXlvMrI1aevvuvzGwm4/5b37x6Ru6CG8L6B3g1gNIR1kbqL9kWukbNG9DUaJPRqDPO/ePjNmGvCm4vhXtpH0NIUz8u8Xj4qcn4/5q7k89VqrtWvBZ0tGghafcblWvC4JY0taW2JV0s1LVdE7nqaWstt3TVybfBrg1sbWtrwvw1ebXh+g/MbcLpBrxud++2Zawu7XZPI3QTzJl7ejFN7+bfgf0t55G6Fc6tZ30rXbfbAb85cB7PpgGNHOm6HeXtp5O7g+R14dHK/k16dhohiwf9OyyLXGWZnHnSmtTPOndV0htlZTWe+3Kn/ndUEn+9S14Vvd9N/j7gXx65w7zOj+/n2AB4P6NHNvW60POj1QXy649Wdf93573M39xDsHs0EvJ5m39M+9bJPvezwwzQ/jENvfjxCwyM4PVpF6Pso7x8bE7k+/H3c2eOun8DvCRyewPlJmE/i0hdmXx49hd9TZvM0/k/br6fVP0NrP/Pox7t+9D1rfs/y+7nCyPW3i/31LsS30Kvf0bnnze8FnF909iK+A3AawN8Bzv+ndiDsgepfUu+3dm4QvwfpOdiMB/P4ZfN8mQevqH/FDF+hcYizIfi+6vVVtUO9DuXXMP4Nc+77bG6E+hGuX7OXvsvmRtI5Eu4ouaNhjZb/uvzXcXrDLrzh/Rg1Y/Ae6/1YPd+k800cfZfNvcWjt+xoEU98l80Vmec4usbhM57X483kbbrehlOsvtgcJ/BjAg4T8ZkEexIeJTBLYJbwcjKcKXKnuD8FzjuevXfMstT7d3F7lyfvmvl7vH7Prr3v2Xgfr6kwpsKYCvsDPT6Q94G6afpP8/ohnOlm+RGtH9HzsfOP9ZtB9wwYM8x3BswZ/J0Ja6bdmWkXZvJ/Fn2z9J+l32zcZuszm6Yy/pXBLKOhjNY5+s5xbw78OTjOtXdz8Zirbh7u8+zYPDs0H/Z8+Qu8X+D1U5w+lfMZTp/JX2QPPzfDxTh/qfeX7i2Ru5RfS/m9jO9fqfnK59HXen9j/5bL/daefCf/e/NbAesHZ6tgreL7ajVr1K+Rs0b/Nea0xv01dK3x/K6xB2toWsO/NXqs4f16nDfydhOOm+FtgbuVl9v0+EXtdvOuVLvDrHfSutve7uHJXvn7+PI7zvvhH+Dtnz5v/h4QBdE+ChILoyBvRRSkukZBfusoyJRGQXZQFBQURYHvwwX+vxQc6uyw6lHge3BBtQ7C/WplojIKjqwp1B3ZR6g5cnkUHJUS9UUXMVzocdS+KDi6jtDzaL2PniFgV68hWgi9qutTfW0UHFNNNBU9BMxjFosDUXCsev+7CvzvKvC/q+BY58c6P875cc6P6yemioooqAGjBowadNUYJeT+65+Qf4L8E+SfIP8E+Sc4P8F5zVqClpq01NS3pvOazk907v9hwUmbo+BkPpzcTMg5uUTQW4veWvTW6iQKBZ9qlUfBKc5P0esUvU6l71T6TqXvtKoCt9N6R8HpXk+n83T9Tod1RlY0EHifgfcZOJyBw5lwzoR/5hAxX8g9k8465nAWjLPwO8v9s2CdYybn1BVNoqAurLr41m0bBfXGCBzOxe9cMzmP9vNgnQfrfDM93/0L3L8QzoX6XOjehbujoCH9DeE35FdDNQ35cJG5XWRujWA18r6x68Z2o3E3QUtjeX5jFFwCsynuTXng/23B5bAu59UVelyB6xUwm9m/ZjCaV4mCa9y7Fp/reNfSDFvxs5UdalUs9GqFdyv5reS3slOt1d9A7w303qhvO1pvVtueN7d6vQ1WB3t2O9xO9tH/uoI71d+lvgtud+N7j9ncq74r7+/7J8z2fv0esGMPLBOwHtCrG37d9OoGq5s+3Wjqpr4bDt3l98CzB3495PasLXjek+aeOPT2/hF6H3Wvj914wuuTzp6U8ySNT+r1FO+fgfNcoyjob679PV+F+hXytlCPF9z7H40v8c5vjoIh+g9VM9RODTe/4WqGqxmhZoSaEWpG2p+R9me0nDG0v2kuRfwYZ37jcSvWu5ivxfyYYLcnNI+CifhNdv0OnaV6lvLrXdrfw/E9tdPs1DReTqPXd/+CaXp+qOeHen7Iyw9x+lC/6fZ8uh2cLne63Ok4T6f7E/v6CS8+oWWW3FlyZ8udLdfnecFsubPlzoZbBtfnekEZn8uclzkvc+7zvWCOfnP0m0PTHDOai+Nc3s317Mz17My1v3Px9VujYJ7z+XZ5gf1bYJcX8GaBugV0f8qLhbxcyI+FNC5Uswj+IviL4C/CcRGOn9uNL3ixhGdLPPtL4C/h1RK4S/VeCmcpb5YW/j+pW6yAAAAAAAEAAA4oAPIAPACXAAYAAgAQAC8AVgAABO0CWAAEAAJ4nLVZTYwbWRF+s/Yk2WyyLNrsaiGZpIJWmwk4ntkEETa54Ng9sTcee2h7ZnaEYNXufh53pt3ddLdjefeIBKwQB7QHxA2EBFqJC+KAEAeOe0BcyIEDJ8QNiTMHDlBV73W37flPYGdt16uuVz9f1av3+kUIUS/0xYLg/xY++8Kbml4QnylsafoFcaaQaLogvlR4qumieL14S9OL4kLxW5o+I14tfqzps+L+4jVNnxNvLP5Q0y+K6pmypi+ePX/p+6h5oVhAWy9f/ljTRVG+/HOmF5n/VNPE/zvTZ5B/4cqrmi6K0pXrTJ9lflvTxP8m0+eY/wNNE/8nTL+IQX6BoyN6QVwtfEXTKI/4KLogtgofahrnFv6j6UXxRrGm6TPireKeps+KJ8VfavqcWF38hqZfFN9d/IWmL7586UzE9HmK8cqnmsYYr/yF6ZeQf2nprKaL4stLS0xfQP4rSx1NF8XqkmT6ZeSfW/qxpotieelnTL9C+pf+qGnUv/RXpl8l/tWXNI38q5eZvkSxX32kaYz36g7Tr7H89zRN8srW68z/VNPEV/5/jvRcO6tp1HPtNaYvk/y1qqZR/pqKZYnlv6Npkv8R09eY/wdNE/9PTL/Jev6tadQDKpYvEh/ua5r4KpZbpAc+1DTqgY+IPsf4w281TfIcyzmOC/6laeRf51gusPz1u5om/kOmOS/Xx5rGvFz/SHwiQNwWq/wB0RUDIfF3XQTCx08iJiJkThVHEdL0bSHfZYkyPqkID/9AmMjbxfmJiHkk8Vei9BP8dljyojjPnzpyevhEijFy22zBR9uprSZamKD+EeoC1B2gXlfYSNtIh/gsymxBFsGquIPUW9noriixHxZqCFEW0K6FdkiHLfa07Ls4GiCXno7QzziLi7BwORbvUH/6jAeIBzju4RPiWozGbIxKT6AjBbYywqc2x0ujPuoe49yIOSOUchg9QH6akwb6ROi4PM9nfO/zfMkSUgzRJqHt8Ddoj1JZYH6MHMIvzLKYx0HPE/TCxZkxokDZEp/A7dXbq9AdSFgP/CCZhBKqQRQGkZW4gV+GiueB6e4OkhhMGcvoiXTKcPH8xfN12YvkGNqh9Ls0q2lNglECXrDr2mAH4SSiWUAGVu/AW/RztwSm5YUDqFu+Hdh7yH03GPhQHzkx2eoO3Bi8aT39IIIHbs9zbcsDbRFlAjQKcTCKbIk//WRsRRJGviMjSCiSRheari39WN6HWEqQw550HOmAp7jgyNiO3JBCZBuOTCzXi8sXEZIuIjRkLEG0dI5NxHDIFSa67lDG0EJHzGBoIaPBqKpsiEZioQ2xb5HdO0YtzKgBsYwaXE5mkJXQTVSrc3RvzgtQdmF53bWjgCC5eVwgsxbnw4I0kC2u1DirprtYObQaxZaMYoLvbnn1zrQtZSm3s98KGmEbqYnj/FQLzOLlQg3K4cVAy2mPF17/mZrbvoixrixIIsuRQyvag6B/+KoQp7YnDtO1v1RgqlvWWMkYlfjYl6if9vHP1b3lFn46DK+PAEucpRyKGDLSSl1yi+UT3QWaDJzDfYM63tviHczm7by0gFdzLbLGrr8L7X4flwzcgk5i+Z6cYAyRi4u1BFuuneDKaVqRI/0E3n7nDinZV7TUwUYYTcgloDpXn31LuBPvcLcETuiEu6PqZknWoVNp4BiA9UuGVnJ8DsuFupOXuFR8thMyEmqurbWkcVusO+TqHqJUws9oVo/9SDvzfJdN9AzV86N9nH4WQykb511+Pzohjx2cQzkq6Y5PO6uyW8rszEfg8uIYM04274EHYTbWkbq8O3q8D6Z79jz2AdfRhNuPi+1metc5WLvy4Vmxnd7T0gqPuBEknDk7Wz4HRZBa3+/X/akaoEhULAnbSxdmxPvghOsnQJR83vutQyNVtWfNVJXawwP9raJSNJ0mQn2mIG+fZGtW6SFJOrkcVaPq/OXrzOTa0xXiapQjPuXQGcXVOJez01japigOjyPMe8lsZZc4OxbTjq6F/eeT+dWwzOc0ivWeWME/ya2VbOzxKURyZi3kEUq7KJE+W9E6358789zUKzjvGHGGWurNaU6VJzzFwZU5Hc1UByxlFf0YeSpXaeVIPgF7+vSXV/hRJ9O0Mg8/nabZ28hWUDy1A6u8q2qQ2t4u17Sv81/iuCN9clQ9iDqExTlQuU7rWdVXqHd5ZSFAreqk6GfVYon8hD7f1/4P+chQsjh2ws7VPd/Ra9ZG7UO9VvKNFnh/9HTdLKc+Hp5fQXvozBkdM35zCiOHdxtvpt/sj/EIfdyFXZ6XSh/c5UpzXS7Ffn62xwcmdy7u1K/8/SlfOfmOlOawxH0/YCv9bCynKoT6l8pQjNrynVZ53WNfpN6xRlkup/uJyuGKznjMK8XLfEjX9mwtnRzV6Z1eRTm948zWdI7EmHEcPmMe012B3u98jYyc8sDhb7KZ4/IYJeypPSQ5oierHcDhCNKd796+bm6h1oA7z8Fvzeo0me44OUbprpbjNN1XZmfF3C9Uvno69oP3X+uQrEYZArE+oya8hj32gJ5P7+7PWgXTe11dGCzRFms42sbd02ROA3mA3dTEJ1s4qiG3hpwbKNHRz29wxrZ5T6qj3Cbvd0qHid8tHO9wr1sTwGMaPUL5FuqiuYZ4j20YqK3DkibrXkduE38NLUczqsjZxDHRD7kbKnstnKXuARp6f1SedpEPWYSzXjXYYurZOo5M1F/XTyuou8H6yH+yv8Z0K/NzTXtaYYxIM+msokdNHhF3E383UK7D9iscs/K2xTGs4XMVi8EekOWyjlXJET5b+gnliPxr4l8eVYUxqLM3OX5V/N1Az0n/Q3za5Z2ijTNrHGmH0TM0ZhRtk0d5VCpTVY6GUCUMakiv4+dhhp3J38oXc0rbLHbb/DyXUvFV9HeVkWvzSGWjyqMu54qelnQuTY5j3uo2V6LBUhWOuJNVyBpXr/I+rU5loz3libJHuZ32Ja1qOGKNKC3p802d6f24EOoVxoT86mSWD9OM78rZnQTEozD0XOlAP/CTMuwEIxhaExjFEhK6+yE2JAHYkbQSWQLHjUPPmpTA8h0IIxef2ihC75tWDKGMhm6SoLrehO990tudBB/EgC+nmuiThRL98u1Q5k4YBc7ITkpA91o4t0RzUgOuD+OBaw+mPBujUde3vZFDl2Cp94HvTWDZvalumabEUcNR3qpLKXrJjmScRPg67QZ+boCmZ7ruMwLLLlpJ5JDuDiIXrTrB2PcCy5lFz1JQyYjCCdAUfo+ScJSAIylMkhlIL5xFtAwVf6LFKSGoEPEZuD0XfS7TjR9dYfQDzwv4ZkCDXYKeFaO3gZ9dvaVpWB4kSXhvZUX65bG754bSca1yEO2u0GgFJd/Xl3Q3McFcGDG5RmoOvlU86Dbwz1qiSRJPCejHAUZF4Mgn0gtCBfjsvSOBOXPzSOFtUIJivtPC2BEGifN2IwvRcUrQj6SkCrIHVrSLURPOiBdmFRVA0Ess1ydYLL77TGvt5HGQS1YcB7ZrUY04gT0aYlYsdUXpeojNMmmciRc6+vLz6U32yJGo0FWZOFAOxm4yIPZUyZV0yZH36WPPxVpVtklXpC6A0QIvJIqwBMPAcfv0KxmQcIQBxQNetKi6N6IFHBNT1wlGuIKBx9LzSANlW6N0oKtq0aNJtXA00uzEeBAMj4iRlsIo8tEZyQqcAOKAfXks7SQtsbyScQE4Li++e2mZW73giZy6xfaDhBYOe0RLLcxrRT+KBxbG1ZMz69eaCjUiB+IEy8nFJOESVsv9KAjUqqsb0GmvdbcrpgGNDmyY7a1GzajBjUoHxzdKsN3o1tubXUAJs9Lq7kB7DSqtHXjUaNVKYLy3YRqdDrRNaKxvNBsG8hqtanOz1mg9hAc4r9XuQrOB6xGVdttABrWqhtEhZeuGWa3jsPKg0Wx0d0qw1ui2SOcaKq3ARsXsNqqbzYoJG5vmRrtjoPkaqm01WmsmWjHWjVa3jFaRB8YWDqBTrzSbbKqyid6b7F+1vbFjNh7Wu1BvN2sGMh8Y6FnlQdNQpjCoarPSWC9BrbJeeWjwrDZqMVlMe7ddN5iF9ir4f7XbaLcojGq71TVxWMIozW42dbvRMUpQMRsdAmTNbKN6ghNntFkJzmsZSgtBDTMZQREab3aM3JeaUWmirg5NnhbGvdDmVwc6dD/BA+zxd9/z8ns8/kD884Tz5+X3pvSddHYq/ehUc2ekCz8t/L7wq8JvCr8r/Pr4uXPS1VNiNi8/7UnAr1ajU/qfz8r/NePbOJYn0LN/Rm3h6zhOTjA3l1T/qpB6cxIMZuVzTCS+Pp0GQyX/HLnPqmjCL20nr7pUnhD8m75eOEnsc/LFzxerxa8VK8WvFm8fP3tO+tEp19u8/HPgtrCaVc7e8XPnpDdEsGDx9aR/Iszm5X2+THDFP5g6fv68vIHefMDPToLarPTzrvfnrJf/if3n7BH/BTPbjNMAAHicjZ0FeNvG38ctOrHajpkZuuh0J9tjy9EVVlphXTvo0jRtsqZJF2jHzMzMzMzMzMzMzAxvYn0tuXm9/LfnWX4nS7rPnaz7fe6ixs7Judw/31x+39/TcrNydf7z1un7IeXknJKzc07OzQ3JDc0Nyy2eWyK3ZG6p3NK5ZXPL5ZbPrZBbI7dmbq3c2rl1cuvm1sttkGvI+TmaC3JhrpAr5jbObZaLco25OCdyI3Ijc6Nyo3Nb5cbkxubG5cbnJuS2zk3MTcpNyW2Tm5rbNjctNz23XW773A65u3KvS7KkSKqkSUTSJUMyJUuyJUdyJU8aIg2VhkmLSYtLS0hLSktJS0vLSMtKy0nLSytIK0orSStLq0irSqtJq0trSGtKa0lrS+tI60rrSetLG0gbSsOljaQGyZeoFEhM4lIo5aWCVJQ2ljaRNpU2kzaXtpC2lEpSJJWlRimWhDRCGimNkkZLW0ljpLHSOGm8NEHaWpooTZImS1OkbaSp0rbSNGm6tJ20vbSDtKM0Q9pJapJmSs3SLKlFmi3NkVqlNmlnaa7ULs2TOqROab60i9QldUs9Uq+0QFoo7SrtJu0u7SHtKe0l7S3tI+0r7SftLx0gHSgdJB0sHSIdKh0mHS4dIR0pHSUdLR0jHSsdJx0vnSCdKJ0knSydIp0qnSadLp0hnSmdJZ0tnSOdK50nnS9dIF0oXSRdLF0iXSpdJl0uXSFdKV0lXS1dI10rXSddL90g3SjdJN0s3SLdKt0m3S7dId0p3SXdLd0j3SvdJ90vPSA9KD0kPSw9Ij0qPSY9Lj0hPSk9JT0tPSM9Kz0nPS+9IL0ovSS9LL0ivSq9Jr0uvSG9Kb0lvS29I70rvSe9L30gfSh9JH0sfSJ9Kn0mfS59IX0pfSV9LX0jfSt9J30v/SD9KP0k/Sz9Iv0q/Sb9Lv0h/Sn9Jf0t/SPnZEmWZUVWZU0msi4bsilbsi07sit78hB5qDxMXkxeXF5CXlJeSl5aXkZeVl5OXl5eQV5RXkleWV5FXlVeTV5dXkNeU15LXlteR15XXk9eX95A3lAeLm8kN8i+TOVAZjKXQzkvF+SivLG8ibypvJm8ubyFvKVckiO5LDfKsSzkEfJIeZQ8Wt5KHiOPlcfJ4+UJ8tbyRHmSPFmeIm8jT5W3lafJ0+Xt5O3lHeQd5RnyTnKTPFNulmfJLfJseY7cKrfJO8tz5XZ5ntwhd8rz5V3kLrlb7pF75QXyQnlXeTd5d3kPeU95L3lveR95X3k/eX/5APlA+SD5YPkQ+VD5MPlw+Qj5SPko+Wj5GPlY+Tj5ePkE+UT5JPlk+RT5VPk0+XT5DPlM+Sz5bPkc+Vz5PPl8+QL5Qvki+WL5EvlS+TL5cvkK+Ur5Kvlq+Rr5Wvk6+Xr5BvlG+Sb5ZvkW+Vb5Nvl2+Q75Tvku+W75Hvle+T75fvkB+UH5Iflh+RH5Ufkx+XH5CflJ+Sn5afkZ+Vn5Ofl5+QX5Rfkl+WX5FflV+TX5dfkN+U35Lflt+R35Xfk9+X35A/lD+SP5Y/kT+VP5M/lz+Qv5S/kr+Wv5G/lb+Tv5e/kH+Uf5J/ln+Rf5V/k3+Xf5D/lP+S/5b/kfJadIiqwoiqpoClF0xVBMxVJsxVFcxVOGKEOVYcpiyuLKEsqSylLK0soyyrLKcsryygrKispKysrKKsqqymrK6soayprKWsrayjrKusp6yvrKBsqGynBlI6VB8RWqBApTuBIqeaWgFJWNlU2UTZXNlM2VLZQtlZISKWWlUYkVoYxQRiqjlNHKVsoYZawyThmvTFC2ViYqk5TJyhRlG2Wqsq0yTZmubKdsr+yg7KjMUHZSmpSZSrMyS2lRZitzlFalTdlZmau0K/OUDqVTma/sonQp3UqP0qssUBYquyq7Kbsreyh7Knspeyv7KPsq+yn7KwcoByoHKQcrhyiHKocphytHKEcqRylHK8coxyrHKccrJygnKicpJyunKKcqp+XOUE5XzlDOVM5SzlbOUc5VzlPOVy5QLlQuUi5WLlEuVS5TLleuUK5UrlKuVq5RrlWuU65XblBuVG5SblZuUW5VblNuV+5Q7lTuUu5W7lHuVe5T7lceUB5UHlIeVh5RHlUeUx5XnlCeVJ5SnlaeUZ5VnlOeV15QXlReUl5WXlFeVV5TXlfeUN5U3lLeVt5R3lXeU95XPlA+VD5SPlY+UT5VPlM+V75QvlS+Ur5WvlG+Vb5Tvld+UH5UflJ+Vn5RflV+U35X/lD+VP5S/lb+UXOqpMqqoqqqphJVVw3VVC3VVh3VVT11iDpUHaYupi6uLqEuqS6lLq0uoy6rLqcur66grqiupK6srqKuqq6mrq6uoa6prqWura6jrquup66vbqBuqA5XN1IbVF+laqAylauhmlcLalHdWN1E3VTdTN1c3ULdUi2pkVpWG9VYFeoIdaQ6Sh2tbqWOUceq49Tx6gR1a3WiOkmdrE5Rt1Gnqtuq09Tp6nbq9uoO6o7qDHUntUmdqTars9QWdbY6R21V29Sd1blquzpP7VA71fnqLmqX2q32qL3qAnWhuqu6m7q7uoe6p7qXure6j7qvup+6v3qAeqB6kHqweoh6qHqYerh6hHqkepR6tHqMeqx6nHq8eoJ6onqSerJ6inqqepp6unqGeqZ6lnq2eo56rnqeer56gXqhepF6sXqJeql6mXq5eoV6pXqVerV6jXqtep16vXqDeqN6k3qzeot6q3qbert6h3qnepd6t3qPeq96n3q/+oD6oPqQ+rD6iPqo+pj6uPqE+qT6lPq0+oz6rPqc+rz6gvqi+pL6svqK+qr6mvq6+ob6pvqW+rb6jvqu+p76vvqB+qH6kfqx+on6qfqZ+rn6hfql+pX6tfqN+q36nfq9+oP6o/qT+rP6i/qr+pv6u/qH+qf6l/q3+o+W0yRN1hRN1TSNaLpmaKZmabbmaK7maUO0odowbTFtcW0JbUltKW1pbRltWW05bXltBW1FbSVtZW0VbVVtNW11bQ1tTW0tbW1tHW1dbT1tfW0DbUNtuLaR1qD5GtUCjWlcC7W8VtCK2sbaJtqm2mba5toW2pZaSYu0staoxZrQRmgjtVHaaG0rbYw2VhunjdcmaFtrE7VJ2mRtiraNNlXbVpumTde207bXdtB21GZoO2lN2kytWZultWiztTlaq9am7azN1dq1eVqH1qnN13bRurRurUfr1RZoC7Vdtd203bU9tD21vbS9tX20fbX9tP21A7QDtYO0g7VDtEO1w7TDtSO0I7WjtKO1Y7RjteO047UTtBO1k7STtVO0U7XTtNO1M7QztbO0s7VztHO187TztQu0C7WLtIu1S7RLtcu0y7UrtCu1q7SrtWu0a7XrtOu1G7QbtZu0m7VbtFu127TbtTu0O7W7tLu1e7R7tfu0+7UHtAe1h7SHtUe0R7XHtMe1J7Qntae0p7VntGe157TntRe0F7WXtJe1V7RXtde017U3tDe1t7S3tXe0d7X3tPe1D7QPtY+0j7VPtE+1z7TPtS+0L7WvtK+1b7Rvte+077UftB+1n7SftV+0X7XftN+1P7Q/tb+0v7V/SI5IRCYKUYlGCNGJQUxiEZs4xCUeGUKGkmFkMbI4WYIsSZYiS5NlyLJkObI8WYGsSFYiK5NVyKpkNbI6WYOsSdYia5N1yLpkPbI+2YBsSIaTjUgD8QklAWGEk5DkSYEUycZkE7Ip2YxsTrYgW5ISiUiZNJKYCDKCjCSjyGiyFRlDxpJxZDyZQLYmE8kkMplMIduQqWRbMo1MJ9uR7ckOZEcyg+xEmshM0kxmkRYym8whraSN7EzmknYyj3SQTjKf7EK6SDfpIb1kAVlIdiW7kd3JHmRPshfZm+xD9iX7kf3JAeRAchA5mBxCDiWHkcPJEeRIchQ5mhxDjiXHkePJCeREchI5mZxCTiWnkdPJGeRMchY5m5xDziXnkfPJBeRCchG5mFxCLiWXkcvJFeRKchW5mlxDriXXkevJDeRGchO5mdxCbiW3kdvJHeROche5m9xD7iX3kfvJA+RB8hB5mDxCHiWPkcfJE+RJ8hR5mjxDniXPkefJC+RF8hJ5mbxCXiWvkdfJG+RN8hZ5m7xD3iXvkffJB+RD8hH5mHxCPiWfkc/JF+RL8hX5mnxDviXfke/JD+RH8hP5mfxCfiW/kd/JH+RP8hf5m/yj53RJl3VFV3VNJ7quG7qpW7qtO7qre/oQfag+TF9MX1xfQl9SX0pfWl9GX1ZfTl9eX0FfUV9JX1lfRV9VX01fXV9DX1NfS19bX0dfV19PX1/fQN9QH65vpDfovk71QGc610M9rxf0or6xvom+qb6Zvrm+hb6lXtIjvaw36rEu9BH6SH2UPlrfSh+jj9XH6eP1CfrW+kR9kj5Zn6Jvo0/Vt9Wn6dP17fTt9R30HfUZ+k56kz5Tb9Zn6S36bH2O3qq36Tvrc/V2fZ7eoXfq8/Vd9C69W+/Re/UF+kJ9V303fXd9D31PfS99b30ffV99P31//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/9HyNnSIZsKIZqaAYxdMMwTMMybMMxXMMzhhhDjWHGYsbixhLGksZSxtLGMsayxnLG8sYKxorGSsbKxirGqsZqxurGGsaaxlrG2sY6xrrGesb6xgbGhsZwYyOjwfANagQGM7gRGnmjYBSNjY1NjE2NzYzNjS2MLY2SERllo9GIDWGMMEYao4zRxlbGGGOsMc4Yb0wwtjYmGpOMycYUYxtjqrGtMc2YbmxnbG/sYOxozDB2MpqMmUazMctoMWYbc4xWo83Y2ZhrtBvzjA6j05hv7GJ0Gd1Gj9FrLDAWGrsauxm7G3sYexp7GXsb+xj7GvsZ+xsHGAcaBxkHG4cYhxqHGYcbRxhHGkcZRxvHGMcaxxnHGycYJxonGScbpxinGqcZpxtnGGcaZxlnG+cY5xrnGecbFxgXGhcZFxuXGJcalxmXG1cYVxpXGVcb1xjXGtcZ1xs3GDcaNxk3G7cYtxq3Gbcbdxh3GncZdxv3GPca9xn3Gw8YDxoPGQ8bjxiPGo8ZjxtPGE8aTxlPG88YzxrPGc8bLxgvGi8ZLxuvGK8arxmvG28YbxpvGW8b7xjvGu8Z7xsfGB8aHxkfG58YnxqfGZ8bXxhfGl8ZXxvfGN8a3xnfGz8YPxo/GT8bvxi/Gr8Zvxt/GH8afxl/G/+YOVMyZVMxVVMziambhmmalmmbjumanjnEHGoOMxczFzeXMJc0lzKXNpcxlzWXM5c3VzBXNFcyVzZXMVc1VzNXN9cw1zTXMtc21zHXNdcz1zc3MDc0h5sbmQ2mb1IzMJnJzdDMmwWzaG5sbmJuam5mbm5uYW5plszILJuNZmwKc4Q50hxljja3MseYY81x5nhzgrm1OdGcZE42p5jbmFPNbc1p5nRzO3N7cwdzR3OGuZPZZM40m81ZZos525xjtppt5s7mXLPdnGd2mJ3mfHMXs8vsNnvMXnOBudDc1dzN3N3cw9zT3Mvc29zH3Nfcz9zfPMA80DzIPNg8xDzUPMw83DzCPNI8yjzaPMY81jzOPN48wTzRPMk82TzFPNU8zTzdPMM80zzLPNs8xzzXPM8837zAvNC8yLzYvMS81LzMvNy8wrzSvMq82rzGvNa8zrzevMG80bzJvNm8xbzVvM283bzDvNO8y7zbvMe817zPvN98wHzQfMh82HzEfNR8zHzcfMJ80nzKfNp8xnzWfM583nzBfNF8yXzZfMV81XzNfN18w3zTfMt823zHfNd8z3zf/MD80PzI/Nj8xPzU/Mz83PzC/NL8yvza/Mb81vzO/N78wfzR/Mn82fzF/NX8zfzd/MP80/zL/Nv8x8pZkiVbiqVamkUs3TIs07Is23Is1/KsIdZQa5i1mLW4tYS1pLWUtbS1jLWstZy1vLWCtaK1krWytYq1qrWatbq1hrWmtZa1trWOta61nrW+tYG1oTXc2shqsHyLWoHFLG6FVt4qWEVrY2sTa1NrM2tzawtrS6tkRVbZarRiS1gjrJHWKGu0tZU1xhprjbPGWxOsra2J1iRrsjXF2saaam1rTbOmW9tZ21s7WDtaM6ydrCZrptVszbJarNnWHKvVarN2tuZa7dY8q8PqtOZbu1hdVrfVY/VaC6yF1q7Wbtbu1h7WntZe1t7WPta+1n7W/tYB1oHWQdbB1iHWodZh1uHWEdaR1lHW0dYx1rHWcdbx1gnWidZJ1snWKdap1mnW6dYZ1pnWWdbZ1jnWudZ51vnWBdaF1kXWxdYl1qXWZdbl1hXWldZV1tXWNda11nXW9dYN1o3WTdbN1i3WrdZt1u3WHdad1l3W3dY91r3Wfdb91gPWg9ZD1sPWI9aj1mPW49YT1pPWU9bT1jPWs9Zz1vPWC9aL1kvWy9Yr1qvWa9br1hvWm9Zb1tvWO9a71nvW+9YH1ofWR9bH1ifWp9Zn1ufWF9aX1lfW19Y31rfWd9b31g/Wj9ZP1s/WL9av1m/W79Yf1p/WX9bf1j92zpZs2VZs1dZsYuu2YZu2Zdu2Y7u2Zw+xh9rD7MXsxe0l7CXtpeyl7WXsZe3l7OXtFewV7ZXsle1V7FXt1ezV7TXsNe217LXtdex17fXs9e0N7A3t4fZGdoPt29QObGZzO7TzdsEu2hvbm9ib2pvZm9tb2FvaJTuyy3ajHdvCHmGPtEfZo+2t7DH2WHucPd6eYG9tT7Qn2ZPtKfY29lR7W3uaPd3ezt7e3sHe0Z5h72Q32TPtZnuW3WLPtufYrXabvbM9126359kddqc9397F7rK77R67115gL7R3tXezd7f3sPe097L3tvex97X3s/e3D7APtA+yD7YPsQ+1D7MPt4+wj7SPso+2j7GPtY+zj7dPsE+0T7JPtk+xT7VPs0+3z7DPtM+yz7bPsc+1z7PPty+wL7Qvsi+2L7EvtS+zL7evsK+0r7Kvtq+xr7Wvs6+3b7BvtG+yb7ZvsW+1b7Nvt++w77Tvsu+277Hvte+z77cfsB+0H7Ifth+xH7Ufsx+3n7CftJ+yn7afsZ+1n7Oft1+wX7Rfsl+2X7FftV+zX7ffsN+037Lftt+x37Xfs9+3P7A/tD+yP7Y/sT+1P7M/t7+wv7S/sr+2v7G/tb+zv7d/sH+0f7J/tn+xf7V/s3+3/7D/tP+y/7b/cXKO5MiO4qiO5hBHdwzHdCzHdhzHdTxniDPUGeYs5izuLOEs6SzlLO0s4yzrLOcs76zgrOis5KzsrOKs6qzmrO6s4azprOWs7azjrOus56zvbOBs6Ax3NnIaHN+hTuAwhzuhk3cKTtHZ2NnE2dTZzNnc2cLZ0ik5kVN2Gp3YEc4IZ6QzyhntbOWMccY645zxzgRna2eiM8mZ7ExxtnGmOts605zpznbO9s4Ozo7ODGcnp8mZ6TQ7s5wWZ7Yzx2l12pydnblOuzPP6XA6nfnOLk6X0+30OL3OAmehs6uzm7O7s4ezp7OXs7ezj7Ovs5+zv3OAc6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO8c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec75zgXOhc5FzsXOJc6lzmXO5c4VzpXOVc7VzjXOtc51zvXODc6Nzk3Ozc4tzq3Obc7tzh3Onc5dzt3OPc69zn3O/84DzoPOQ87DziPOo85jzuPOE86TzlPO084zzrPOc87zzgvOi85LzsvOK86rzmvO684bzpvOW87bzjvOu857zvvOB86HzkfOx84nzqfOZ87nzhfOl85XztfON863znfO984Pzo/OT87Pzi/Or85vzu/OH86fzl/O384+bcyVXdhVXdTWXuLpruKZrubbruK7ruUPcoe4wdzF3cXcJd0l3KXdpdxl3WXc5d3l3BXdFdyV3ZXcVd1V3NXd1dw13TXctd213HXdddz13fXcDd0N3uLuR2+D6LnUDl7ncDd28W3CL7sbuJu6m7mbu5u4W7pZuyY3cstvoxq5wR7gj3VHuaHcrd4w71h3njncnuFu7E91J7mR3iruNO9Xd1p3mTne3c7d3d3B3dGe4O7lN7ky32Z3ltriz3Tluq9vm7uzOddvdeW6H2+nOd3dxu9xut8ftdRe4C91d3d3c3d093D3dvdy93X3cfd393P3dA9wD3YPcg91D3EPdw9zD3SPcI92j3KPdY9xj3ePc490T3BPdk9yT3VPcU93T3NPdM9wz3bPcs91z3HPd89zz3QvcC92L3IvdS9xL3cvcy90r3Cvdq9yr3Wvca93r3OvdG9wb3Zvcm91b3Fvd29zb3TvcO9273Lvde9x73fvc+90H3Afdh9yH3UfcR93H3MfdJ9wn3afcp91n3Gfd59zn3RfcF92X3JfdV9xX3dfc19033Dfdt9y33Xfcd9333PfdD9wP3Y/cj91P3E/dz9zP3S/cL92v3K/db9xv3e/c790f3B/dn9yf3V/cX93f3N/dP9w/3b/cv91/vJwnebKneKqnecTTPcMzPcuzPcdzPc8b4g31hnmLeYt7S3hLekt5S3vLeMt6y3nLeyt4K3oreSt7q3ireqt5q3treGt6a3lre+t463rreet7G3gbesO9jbwGz/eoF3jM417o5b2CV/Q29jbxNvU28zb3tvC29Epe5JW9Ri/2hDfCG+mN8kZ7W3ljvLHeOG+8N8Hb2pvoTfIme1O8bbyp3rbeNG+6t523vbeDt6M3w9vJa/Jmes3eLK/Fm+3N8Vq9Nm9nb67X7s3zOrxOb763i9fldXs9Xq+3wFvo7ert5u3u7eHt6e3l7e3t4+3r7eft7x3gHegd5B3sHeId6h3mHe4d4R3pHeUd7R3jHesd5x3vneCd6J3kneyd4p3qnead7p3hnemd5Z3tneOd653nne9d4F3oXeRd7F3iXepd5l3uXeFd6V3lXe1d413rXedd793g3ejd5N3s3eLd6t3m3e7d4d3p3eXd7d3j3evd593vPeA96D3kPew94j3qPeY97j3hPek95T3tPeM96z3nPe+94L3oveS97L3iveq95r3uveG96b3lve29473rvee9733gfeh95H3sfeJ9qpfmNTV3dXboTUkkpZldLQtaSFMl6KXOOZ0dLXP1piTa5ea2rubeebPbW3a1m7OyVZ7V2dPU3NzS0WM1p0XS2NzUX+WsJDT21d/Uo8cAtgAYJ8CWSrDirKKWtKjHaEZLEkmc1NhSCfaImkbNqWnUiKyuOVldvR1tDT6liIE9subs1qysjpzZ1KW29v0go3ra2me1kLZK0Eeh/W1o/6ik/W3JBRuFlrYlUR41Wm7b2R5dw9g5KydtCELEvDN3TldLS0d7U8estmYypqm5t6eFtFcCDokQy2RMcgnaK0Ed09c/tb3vBxmXnNVRcxbjiCEZl5zVkVy4jqb5nd09XZ3zW1uUuGOO0tIxRx+P7nWie+OT7nVWgju+tbdjTlNX77z2pt4et7N2i0xMyF01ZI6u8TyZmJC7kjApOba7EuxJNZene+DlCfFWhQGZnJzck/R5cv8b1NP/Bk1J3qDe5A2agh70ogdTkh70VoI2pautY47W2//TnbJIb3prt/QpeCN7cedPrWnjwprytJryblmZTE96uHslWNOzW3H3tKi1d3bM6U56V2hA9BHR60KAyBDxXhZwZQt5xAJiEbGEiDumUEZsRIwRRRKL4BfBL4JbBLcIbhHcIrhFcIvgFsEtglsEtwhuEdyi0Ma3dnZ1aJ39P5PXSuhzCewS2CWwS2CXwC6BXQK7BHYJ7BLYJbBLsTalwuzNmBH6G4EdgR2BHYEdgR2BHYEdgR2BHYEdgR2BHaHfEa53Gde7DH4Z/DL4ZfDL4JfBL4NfBr8Mfhn8Mvhl8Mvgl8Evg98IfiP4jeA3gt8IfiP4jeA3gt8IfiP4jeA3gt8IfiP4jeA3gh+DH4Mfgx+DH4MfczIiGfVzKgGvgh6DHoMegx6DHoMegx6DLkAXoAvQBegCdIHeC/ReoPcCfFG0Sv2ZJBnkTWlRL8VJbGpJMtz47vam7tak3JmVK7XQhgZEH5EiBogMkSOGiHnEAmIRsYQYIZYRGxFjxORqUB98H3wffB98H3wffB98H3wffB98H3wffB98H3wffB98Cj4FH3KmFHwKPgWfgk/Bp+BT8Cn4FHwKPgWfgk/BD8APwA/AD8APwA/Ah7BpAH4AfgB+AD5sTQPwA/AD8APwGfgMfAY+A5+BD49TBj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4PPwefgc/A5+Bx8WJ1y8Dn4HHwOPgefg8/B5+Bz8EPwQ/BhfBqCH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+Cnwc/D34e/Dz4efDz4OfBz4OfBz8Pfh78PPh58PPg58HPgw/3U7ifwv0U7qdwP4X7KdxP4X4K91O4n8L9FO6ncD+F+yncT+F+CvdTuJ8WwcccgGIOQDEHoJgDUMwBKOYAFHMAijkAxRyAYg5AMQegmAPQIvgl8EvgYx5AMQ+gmAdQzAMo5gEU8wCKeQDFPIBiHkAxD6CYB1DMA2gJ/BL4EfiYC1DMBSjmAhRzAYq5AMVcgGIuQDEXoJgLUMwFKOYCFHMBirkAxVyAYi5AMRegmAtQzAUo5gIUcwGKuQCF+ymcT+F8CudTOJ/C+RTOp3A+hfMpnE/hfArnUzifwvkUzqdwOIXDKRxO4XAKh1M4nMLhNEZ9MeqLUR8sTmFxCotTWJzC4hQWp7A4hcUpLE5hcQqLU1icwuIUFqewOIXFKSxOBfgCfAG+AF+AL8AXwpzT1bSgpblz3kyz4vH+UmVf0EDNyiqk5hWGyBFDxDxiwW3t7JzbNLNzQe1ZJcQIsYzYiBgjJtcigMMDODyAwwM4PIDDAzg8gMMDODyAwwM4PIDDAzg8gMMDODyAwwM4PIDDAzg8oNTpW+fMbGnvXJh1CiIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyACIPIPIAIg8g8gAiDyDyAOIOIO4A4g4g7iAvtJ7Ojs5ud1ZbS1dLd1t3Zcsqtc9vbaoUzaaOzp6W9pa2Jiee393Wt76vvGzEPdg/qhMlZ/y8tv7fTiQbU2oOtsbPa5mTHDSsre/wRVhahaVGLT1N2oimefOakob1GRo8dXrfLqWPp01u7Sup/UBtq6b585vImKZ5M2c1yWN75XG98rZtOlogT2hTJrZ2apPa5sxrUiY39epojTKhtU0p9/0/obstwZSKzqiaFg3BgdVtqym9EE5Lbfdbqt1vq3Z/id5FT006VzlfndnfuTn9ndNmtbT3NOmoS929v2v9O3sqXeuvTJtb6Vp7pWtJI6Oy3NEr79qmdyb9U7paO0l3f+d8rRKUnr4+gq/M7+tfc9//fZtaZ/+Fd2qv+ZABzXQ6a9+13tp3rTN915JmQLpBYwOpNNc3cLVwb0K6QSNT+9rgk8r51X24H7HIDrDIDrDIDrDIDrDIDrDIDiDoAIIOIOgAgg4g6ACCDiDoAIIOIOgAgg4g6ACCDiDoAIIOIOgAgg4g6ACCDiDoAIIOIOgAgg4g6ACCDiDoAIIOIOgAgg4g6ACCDiDoAIIOIOhAJHyGhTXDwpphYc2wsGZQM4OaGdTMoGaGhTXDwppBygxSZpAyg5QZpMwgZQYpM0iZQcoMUmaQMoOUGaTMIGUGKTNImUHKDFJmkDKDlBmkzCBlBikzSJlhYc2wsGbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjhoU1w8Kawc8MfmbwM4OfGRbWDAtrhoU1w8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGRbWDAtrhoU1w8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGRbWDAtrhoU1w8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGX7JzvBLdoaFNsMv2RkW3AwLboYFN8OCm2HBzeB+hgU3w4KbYcHN4H6GBTfDgpthwc3gfwbfM/iewfcMvmfwPYPvGXzP4HsG3zP4nsH3DL5n8D2D7xl8z+B7Bt8z+J7B9wy+Z/A9g+8ZfM/gewbfM/iewfcMvmfwPYPvGXzP4HsG3zP4nsH3DL5n8D2D7zl8z+F7Dt9z+J7D9xy+5/A9h+85fM/hew7fc/iew/ccvufwPYfvOXzP4XsO33P4nsP3HL7n8D2H7zl8z+F7Dt9z+J7D9xy+5/A9h+85fM/hew7fc/iew/ccvufwPYfvOXzP4XsO33P4nsP3HL7n8D2H7zk8z+F5Ds9zeJ7D8xye5/A8h+c5PM/heQ7Pc3iew/McnufwPIfnOTzP4XkOz3N4nsPzHJ7n8DyH5zk8z+F5Ds9zeJ7D8xye5/A8h+c5PM/heQ7Pc3iew/McnufwOofXObzO4XUOr3N4ncPrHF7n8DqH1zm8zuF1Dq9zeJ3D6xxe5/A6h9c5vM7hdQ6vc3idw+scXufwOofXObzO4XUOr3N4ncPrHF7n8DqH1zm8zuF1Dq9zeJ3D6xxe5/A6h9c5vM7hdQ6vc3idw+scXufwOofXOTzO4XEOj3P4m8PfHP7m8DeHvzn8zeFvDn9z+JvD3xz+5vA3h785/M3hbw5/c/ibw98c/ubwN4e/OfzN4W8Of3P4m8PfHP7m8DeHvzn8zeFvDn9z+JvD3xz+5vA3h785/M3hbw5/c/ibw98c/ubwN4e/OfzN4W8Of3P4m8PfHP7m8DeHvzn8zeFvDv9y+JfDvxz+5fAvh385/Msbq+ej/Vh/c/iYw8ccPubwMYePOXzM4WMOH3P4mMPHHD7m8DGHjzl8zOFjDh9z+JjDsxye5fAsh2d54lm/MfFhX/QRKWKAWD2OI4aIecQCYhGxhBghlhEbEWNEkUQffB98H3wffB98H3wffB98H3wffB98H3wffB98H3wffAo+BZ+CT8Gn4FPwKfgUfAo+BZ+CT8Gn4FPwKfgU/AD8APwA/AD8APwA/AD8APwA/AD8APwA/AD8APwA/AB8Bj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4HPwGfgM/AZ+Ax8Dj4Hn4PPwefgc/A5+Bx8Dj4Hn4PPwefgc/A5+Bz8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPw8+Hnw8+Dnwc+Dnwc/D34e/Dz4efDz4OfBz4OfBz8Pfh78AvgF8AvgF8AvgF8AvwB+AfwC+AXwC+AXwC+AXwC/AH4B/CL4RfCL4BfBL4JfBL8IfhH8IvhF8IvgF8Evgl8Evwh+EfwS+CXwS+CXwC+BXwK/BH4J/BL4JfBL4JfAL4FfAr8Efgn8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwy+GXwy+CXwS+DXwa/DH4Z/DL4ZfDL4AtwknWXH8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzcV6QqZV/CUEWJmFq8o+eF1aCObX62MxcWC0l58EzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzMxPBPDMzE8E8MzMTwTwzNxGfwy+GXwy+CXwW8EvxH8RvAbwW8EvxH8RvAbwW8EvxH8RvAbwW8EvxH8RvAbwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/BF+ALn0xLBuJulYBXQRegC9AF6AJ0AboAXYAuQBegw/4x7C9gfwH7C9hfwP4C9hewv4D9BewvYH8B+wvYX8D+AvYXsL+A/QXsL2B/AfsL2F/A/gL2F7C/gO0FbC9gewHbC9hewPYCdhewu4DdBewuYHcBuwvYXcDuAnYXsLuA3QXsLmB3Qas89A92F7C7gN0F7C5gdwG7C9hdwO4Cdhewu4DdBewuYHcBuwvYXcDuAnYXsLuA3QXsLmB3AbsL2F3A5gI2F7C5gM0FbC5gcwF7C9hbwN4C9hawt4C9BewtYG8BawvYWvBqvWg/7CxgZwE7C9hZwM4Cdhaws4CdBewsYGcBOwvYWcDOAnYWsLOAnQXsLGBnATsL2FnAzgJ2FrCzgJ0F7CxgZwE7C9hZwM4CdhZY9Qms+gRWfQKrPoFVn8CqT8DGAjYWsLGAjQVsLGBjARuLQpWH/sLGAjYWsLGAjQVsLGBjARsL2FjAxgI2FrCxgI0FbCxgYwEbC9hYwMYCNhawsYCNBWwsYGMBGwvYWMDGAjYWsLGAjQVsLGBjARsL2FjAxgI2FrCxgI0FbCxgYwELC1hYwMICFhawsICFBSwsYGEBCwtYWMDCAhYWsLCAhQUsLGBfAfsK2FfAvgL2FbCvgH0F7CtgXwH7CthXwL4C9hWwr4BtBWwrYFsB2wrYVsC2ApYVsKyAZQUsK2BZAcsKWFbAsgKWFbCsgGUFLCtgWQHLClhWwLIClhWwrIBlhQBPgAevCvhUwKcCPhXwqYBPBXwq4FMBn4rEp7Qh8Whf9BEpYoDIEDliiJhHLCAWEUuIEWIZsRGxyhVJ9MH3fWt225zerpZZTd2teIm7vR2zWrq6mzv7Xp7Z7u7S29nT0v/3lF3dLbNwDKqhgdfZ0f+3uy0d7S1NfSd5PQs7azZxFBpN0WiKRlM0mqLRFI2maDRFowOfzGvrqPwNaUtzZwfaEOASBbhEAS5RAFoAWhCZLbs2tzfN6+sLXkH9QbV+9IbhojC8KQxvCsObwkBiIDGQGEgM/WLoF0O/GPrFwGXgMnA5uBxcDi4Hl6OnHHwOPgefg8/B5+Bz8Dn4HHwOPgc/BD8EPwQ/BD8EPwQ3BDcENwQ3BDcENwQ3BDcENwQ3D24e3Dw4efQzD14evDx4efDy4OXBy4OXBy8PXh68AngF8AroZwH9LIBfAL8AfgH8AvgF8AvgF8AvgF8AvwB+EdwiuEVwi+AWwS2CWwS3CG4R3CK4RXCL4BbBLTW4zZ3tnR3z+sZkT1PXbniVqu1tXU3YAKIUkvkt3X1HYROEEgilkjqrs2MONtCdErpTwuWM0K0I3YrQrQjditCtCMwI3YrQrQjQCNAI3YrQrQjdisCPwI/AL4OfrIio31CNPiJFDBAZIkcMEfOIBcQiYgkxQiwjNiLGiEl7fL/BGDW7q2luT28XXkADfDTARwN8NMBHA/y8vbClrS+99nQ1dXfjNTTCRyP8yJi4aOWNzvyulu7mrrb5PW3J38r2vYimUFwKiktB0QKKFlC0AJnZR2b2kZl9ZGYfmdlHZvZpo9nS3dM2r6kHJvApiAGIAYgB+h6AHDCtqb1lfiu20HPkah+52g/AD8APwA/AR+b2kbl9ZG4fmdtH5vaRuX1kbp+h38jgPjK4jwzuI4P7yOA+MriPDO4jg/vI4D4yuI8M7iOD+8jgPqdG/xhsbeuaZfYZsVLAG4skjo9L6ItoApK4jyTu85LZV0VL25zWnlanp7WrBeVue3bbgmrZ6e7Tcgc2cB6ahKTuI6njoxX6Ii4Jkrofoj1I7j6Su4/k7iO5+0juPpK7j+TuI7n7SO4+kruP5O4juft58PPgI9n7SPY+kr2PZO8j2ftI9j6SvY9k7yPZ+0j2PpK9j2SPD1mg+JAFig9ZoPiQBYoPWaD4kAWKD1mg+JAFig9ZoPiQBYoPWeiLkdnU1dW5sL1ldo9eKfXOtyqxq/9tSHbO6lzYkZRm9r35Jg6b1eGkpZndLVZnV09r/ydONLU7bR09/dOr5v6hbLfs0tu2oG+0dDS3aK2dvd0tbt/sq71zTltzU3tHZ4/Vf/Ccrqb2nvlpcWaPMUn0ZcC+//oLPgoNaSGoFmi1wKqFQrVQrBbCaiFfLXAUWLUeWj2dVxG8WnNQrYdWX6HVY2i1Hl5tKqseHFSbQdNClU6r7QnSQnUXqyL8FFqtmVabytKDqzWzantY2q9qzax6Ok87mNZTeUXvnT+zvbN5rt73HvZHLdlqn53Erh5s93S39s2AtcpPfdbcSjRnt7W3982pO3clI/suTj4gI/vuP5YE3j8V79/d1Xcb6D1dbU1zeucnsQvbszqS2D6b9H/6SHvll36Ul8uVCoLAbOtYMLO3r46e/lJyiNU5v6UDL3bPa+u7bZuaW/rutwXphtLd20Fmt8zru+PU/h9a9/y+tqrN7b0ztdaWpj74rLamvjnFLHtebzfuwRavplydWIcY+2XknjJyTxm5p4zcU0buKSP3lJF7ysg9ZeSeMnJPGbmnjNxTRu4pI/eUkXvKVT5yTxm5p4zcU0buKSP3lJF7ysg9ZeSeMnJPGbmnjNxTRu4pI/eUkXvKyD1l5B48I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9IKZ6RUjwjpXhGSvGMlOIZKcUzUopnpBTPSCmekVI8I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9IKZ6RUjwjpXhGSvGMlOIZKcUzUopnpBTPSCmekVI8I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9IKZ6RUjwjpXhGSvGMtJRPrm9fLCAWEUuIEWIZsRExRhRJTK5vX/QRUX9yffsiQ+SIISL4FHwKPgWfgk/Bp+BT8Cn4AfgB+AH4AfgB+AH4AfgB+AH4AfgB+AH4AfgB+AH4AfgMfAZ+9foy8Bn4DHwGPgOfgc/AZ+Az8Bn4DHwGPgOfg8/B5+Bz8Dn4HHwOPgefg8/B5+Bz8Dn4HHwOPgc/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8Pfh78PPh58PPg58HPg58HPw9+Hvw8+Hnw8+Dnwc+Dnwe/AH4B/AL4BfAL4BfAL4BfAL8AfgH8AvgF8AvgF8AvgF8EtwhuEdwiuEVwi+AWwS2CWwS3CG4R3CK4RXCL4BarXPS7BH4J/BL4JfBL4JfAL4FfAr8Efgn8Evgl8Evgl8AvgV8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwK/DH4Z/DL4ZfDL4JfBL4NfBr8Mfhn8MviNqLcR9TaivkbU04h6GlFPI+ppRD0C7RA4T6AdAucLnC9wvsD5ono+2iFwHQSug8B1ELgOyVPYUoT8GyH/Rsi/EfJvhPwbIf9GyL8R8m+E/Bsh/0bIvxHyb4T8GyH/Rsi/EfJvhPwbIf9GyL8R8m+E/Bsh/0bIvxHyb4T8GyH/Rsi/EfJvhPwbIf9GyL8R8m+E/Bsh/0bIvxHyb4T8GyH/Rsi/EfJvhPwbIf9GyL8R8m+E/Bsh/0bIvxHyb4T8GyH/Rsi/EfJvhPwbIf9GyL8R8m+E/Bsh/0bIv1GSf0WQzBtFlMwj+2KAyBA5YphEH/t97Pex36/uzyM2IsaIIokUHApuMp/oi6iXol6Keinqpag3mU/0xSJiCTFCLCOCT8Gn4AfgB+AH4AfgB+AH4AfgB+AG4AbgBuAG4AbgMXAYOAz1M9TPUC9DvxjqZ6ifoX6G+hnqZ+gXq3KSfmEeLDAPFpgHC8yDhRBlY1zTvJaxLcMbqgW/WqDVAqsWeLUQVgv5aqFQLRTNaj0NaYmlpUK1RNPXaHpGkJ4R+GmJpqUgLaXnBrxaYulelr0WpqV8tcTT+nh6Bk/P4GlbwrQtYXpGmJ4Rpi0I03PDlFFI9xazUnpcMW1VMT2jmF6XYtFKr19DVvSzIs2KQVZkWZFnxTAr5rNiIStmND+j+RnNz2h+RvMzmp/R/IzmZzQ/o/kZjWY0mtFoRqMZjWY0mtFoRqMZjWY0mtGCjBZktCCjBRktyGhBRgsyWpDRgowWZDSW0VhGYxmNZTSW0VhGYxmNZTSW0VhG4xmNZzSe0XhG4xmNZzSe0XhG4xmNZ7Qwo4UZLcxoYUYLM1qY0cKMFma0MKOFGS2f0fIZLZ/R8hktn9HyGS2f0fIZLZ/R8hmtkNEKGa2Q0QoZrZDRChmtkNEKGa2Q0QoZrZjRihmtmNGKGa2Y0YoZrZjRihmtmNGyXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEKzXEI5N+a07za/lfJ8UmDFoFpgSSHfwJfoTf6ocUZv8seew5ub580f8GKh8mL1lEK1UESBV2urEvM8rBby1UL1LF49K/SrBVotBNVCtcKwWmFYrSes1hNW68lXz8pXz8pXz8pXm5Gvnp6vnp6vnl5oqBaq7SlU21Oo1lyo1lyo1lyo1lyo1lyo1lyo1lys1pNe7WL19GL19GL19GL19CJOLzQ0VAt+tUCrhaBaYNUCrxbCagE1F31aLQTVAqsWcFaRUbNS6JvRFKqlQmGF/nefxnzGojGs3A3/sjM/2M7CYDuL9XaG1YMG21m3QeFgDQoHa1C4SIOW+A+dzw/Wyvx/ObNuK/ODtTI/WCvrVlcYrJWFwVpZ+C/V1m1lYbBW1j2jOFgri4O1sjhYK4v/hVm3lYvcl+n9WK+VA3eGg+3MD7azMNjORVpZd4CkA+O/7KzbkLoDZODOulem7lgYuLPulak7FgburNugumNh0P7VHQsDd9ZtZd2xMHBn3VbWHQuDXui6Y2HgzrqtrDsWBu4clFm3lYu84+k7Xa+VA3eGg+3MD7azMNjORVpZ99ZLb7n/srNuK+veSAN31m1lXZPUHQPpvT9YK//TmXUbkh/s/as7FgburMusOxYG7qzboLpjYdAu1B0LA3fWbWXdsTBw56DMuq1c5Fqm17BeKwfuDAfbmR9sZ2GwnYu0su6bmr6Z/2Vn3VbWHQsDd9ZtZd2xUPfuSu+qwVpZdywM3Fm3lXXvsoE767aybnWDXuhB+/efqq17l9UdCwN31mXWHQsDd9a9MnXHQt1Wpq2r18qBO8PBduYH21kYbOcirax7udLL9F921m1l3bEwcGfdVtYdC3Xft/T9GqyVdcfCwJ11W1l3LAzcWbeVdaurOxYG7qzbyrpjYeDOuq2sa5K6d3J6Bw/WykHfhUE7vygTq2jOfZRCv6FaKrK0xNNSmJbyaamQlooo5RtQS/+/nEx+SxP5M5LYmF0BHtF6LwaLvLhG5ZO2Ky8FDSyJfjAj/VaDwQ5Kv/Dg3w9i/6UmNlhN4X9pU/hf2hT+lzaF/9Km1fs/DPx/XKb6x/zvegY2qP4x/17Pv12i+sf873oGa8+/XZ+18BHo/+MS/eth/6m2gQ3718MGre3fLte/Hvafavsfbfsv91Uh7ce/X//smP9dT/gf6gkH792/NelfD/tPtQ1s2L8etmhtSHqsmhL7SkiJ/f9yPC35aYmmpSAtsbTE01KYlvJpqZCWUoafMnzf3b2lq3N4Z/us7p7d2luczo6WbKNnYbbHq/xxRrrpzu7s7arZaltQc153267ZeZW/3cg2K3/FkZ3Y0VYDNCttmd/RO6//70qSQn8b+gtWwu8vmhV2UurnVo7rZ1aOS3iVYsKqHFjh9JdI2/D2zuZ2Y/aMnYfPam+bY82eUS2S0vBm2t1MoiSUk9CYhDgJIgkjkjAyCaOSMDoJWyVhTBLGJmFcEsYnYUIStk7CxCRMSsLkJExJwjZJmJqEbZMwLQnTK0EvJU3TxyfRHlP5Mr6kPD4rW5P7vyKyUjTinuQ1p+/+7P/sl+TgUuVmRrlyx1bKQ0vZd4BiZ+X7gCplr1T9HJwEUvnuwErRLTe3zGprb29KzolrKo9rKo8HVO7Fi1Roj6o5b1TNeaMGnjdq0fPGZW20x9fUMb6mjvEDOza+pmPjF61vSk0dU2rqmDKwHVMWPW9adqyDLybGRax8eSt2JN/ImuwoZ2fY5co3RCak8gDSkOwbipODG7OD7eSbiZPa41psnGGHxItW4MS1zYiz2pAtwoDZI7LTh44Y0KD+u6n/e4iTvSMHNnfEojSz/9uI8b5ml90ZVdvYUTXXaFRN44aMWrQufVQy9oaOrtukIMTIqHkvkh0RdtT0tf97h3ELDTyccezIDjdi3O7O+NqGj88avtgiXzCc7J44sGaOFk6seQsn1dxlkwb0y520yOCalJ1WqY/6hZrKQ7rIuxgW7ck1/Z2cvg1Tat6GKbW9mZL1xpqSDvDFpvy/jjlTat6koVMHDq+pNXf21Gw8eVMXGTJDpw0cUtMGDKmaoTg9q3LI9AHjYXrWyyHZd5pixNXmoJqvMkUW659IJ5en/3uJkhcrX06UXdagyDBqEucnh0+vHt7/BUnVvFt9rfJdScmLle8vqt6V/d/0k9zHY3uTOA5x27bqzdWWvh36hORFY2JrZ1JZ5XuOktcmN/XinahplTGhFaeUq4UJ3W01XSkVcZXSbzuqbA+r/can5L6rfu0Tcm5n7eaw2i+ASirMvvgpOWLKwAqH1X77UuWVJQZ8BVPWTNbg127Q2o2gdoPVbvDajbB2I1+7UajdKNZulGo3otqNcu1GXLshajb8htqN2i74tV3wa7vg13bBr+2CX9sFv7YLtWOe+bVd8Gu74Nd2wa/tgt9Yu1HbH7+2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P7S2P8WkP8nks2+G2FWZfFYK/ZPP/gImn/3FZPKZlPonn5Xj+iefleOSyWelmEw+KwdWJp+VUoUxq6MzmeBWCv2M/gIY/cWEkZT6GZXj+hmV4xJGpZgwKgdWGP0lr2ne/Jau7qaOWbVZP1+kaSlISywt8bQUpqV8WiqkpeoaopCuUwrpOqWQrlMK6TqlkK5TCuk6pZCuUwrpOqWQrlMK6TqlkK5TCn7K8FOGnzL8lOGnDD9l+CnDTxl+yqApg6YMmjJoyqApg6YMmjJoyqApg6aMIGUEKSNIGUHKCFJGkDKClBGkjCBlBCmDpQyWMljKYCmDpQyWMljKYCmDpQyWMnjK4CmDpwyeMnjK4CmDpwyeMnjK4CkjTBlhyghTRpgywpQRpowwZYQpI0wZYcrIp4x8ysinjHzKyKeMfMrIp4x8ysinjHzKKKSMQsoopIxCyiikjELKKKSMQsoopIxCyiimjGLKSMd5IR3nhXScF9JxXkjHeSEd54V0nBfScV5Mx3kxHefFdJwX03FeTMd5MR3nxXScF9NxXkzHeTEd58V0nBfTcd7/D70mz2itrMvTl1JE6OPf9FV/MSxqfjHcGNR7kdV5MS4t8mIyF2rIZ0f0bcyofTHhB2ED+z/qpeJCeJytVX1sHEcVfzNzvlt/bHy5xPHFjm/OvtuN7Y0/bvcaO9c6t+f4HOiR5sMp8jVpHKANNamo6cUVVZNe0jYSjVT6RxEtBeKCQIpyoV7v5WMdG9sSEhIqURD/ISESlRAQUtuAECof4XgzZzVQIfiHHb/3m3nv996bmX3nzTTAfnaNOtAGnF3D8VP2DjyA83fK/jYOmQa2CP0oNspbKA5KTWWFLZSzWdP2EI1eiW5nlzkvHS26eTKzji3ADMosynUUHwBqjkLZAp2FzcCRPO9uaJVRnjs8vDrZOlidlLt7zBuZOubBByiUeWweOqtR5c5e806mEQ0E014BgsIUwPRLbBkMSVp2493mPLvMTrkp3phpZmUIMheiKHtQplBuovhxd2W4gfIBSgXFByF2zn33Zb7EZshR8iZmfQNeU4jdwIu+Yg0t0iKjEwt4ZaSyQprdjUdMr7JSfrzlCO77JCkIww/ZS6RZbKiyQmfdhGV7CL0SynhPEvXNVWzXqrgpKtGNVd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/*]]>*/</style><style type="text/css">/*<![CDATA[*/#page-container {background-color:#9e9e9e;background-image: url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI1IiBoZWlnaHQ9IjUiPgo8cmVjdCB3aWR0aD0iNSIgaGVpZ2h0PSI1IiBmaWxsPSIjOWU5ZTllIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDVMNSAwWk02IDRMNCA2Wk0tMSAxTDEgLTFaIiBzdHJva2U9IiM4ODgiIHN0cm9rZS13aWR0aD0iMSI+PC9wYXRoPgo8L3N2Zz4="); -webkit-transition:left 500ms;transition:left 500ms;}/*]]>*/</style></head><body><div id="sidebar"><div id="outline"></div></div><div id="page-container"><div id="pf1" class="pf w0 h0" ><div class="pc pc1 w0 h0"><div class="c x0 y0 w1 h0"><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y2 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h4 y5 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h4 y6 ff2 fs3 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x2 h2 y7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 ya ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yb ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yc ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 yd ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h3 ye ff2 fs2 fc0 sc0 ls0 ws0">Jednostkowe spra<span class="_ _0"></span>wozdanie finanso<span class="_ _0"></span>we </div><div class="t m0 x5 h3 yf ff2 fs2 fc0 sc0 ls0 ws0">za rok obrotowy<span class="_ _0"></span> <span class="ff3">zakończony<span class="_ _0"></span></span>  </div><div class="t m0 x6 h3 y10 ff2 fs2 fc0 sc0 ls0 ws0">31 grudnia <span class="ls1">2023</span> <span class="ls2">r.<span class="_ _0"></span></span> </div><div class="t m0 x1 h2 y11 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y13 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y14 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y15 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y16 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y17 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y18 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y19 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y20 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y21 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y23 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y24 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y26 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y27 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y28 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y29 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2a ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2b ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2c ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2d ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2e ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y30 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y31 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y32 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h5 y33 ff3 fs4 fc0 sc0 ls0 ws0">Poznań, <span class="ff2">25 marca 202<span class="_ _1"></span>4 <span class="ls3">r.</span></span></div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x8 y34 w2 h6" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAABCAIAAABBmcLCAAAACXBIWXMAAAk6AAAWJQEqRHiZAAAAEklEQVQ4y2NgGAWjYBSMAhoAAARdAAENPDkGAAAAAElFTkSuQmCC"/><div class="c x0 y0 w1 h0"><div class="t m0 x1 h7 y35 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x1 h1 y36 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x1 h1 y37 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h8 y38 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x1 h1 y39 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y3a ff3 fs5 fc1 sc0 ls0 ws0">Sp<span class="_ _1"></span>is <span class="_ _1"></span>tr<span class="_ _1"></span>eś<span class="_ _1"></span>c<span class="_ _1"></span>i<span class="ff2"> </span></div><div class="t m0 x1 h1 y3b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y3c ff3 fs6 fc0 sc0 ls0 ws0">Sp<span class="_ _1"></span>is<span class="_ _1"></span> tre<span class="_ _1"></span>śc<span class="_ _1"></span>i<span class="ff2 ls5">.....................................................................................................................................................................<span class="ls0"> <span class="_ _2"></span>2<span class="ff8 fs4"> </span></span></span></div><div class="t m0 x1 ha y3d ff3 fs6 fc0 sc0 ls0 ws0">Jed<span class="_ _1"></span>nos<span class="_ _1"></span>tk<span class="_ _1"></span>ow<span class="_ _1"></span>e <span class="_ _1"></span>sp<span class="_ _1"></span>raw<span class="_ _1"></span>ozd<span class="_ _1"></span>an<span class="_ _1"></span>ie<span class="_ _1"></span> z<span class="_ _1"></span> z<span class="_ _1"></span>ys<span class="_ _1"></span>ków<span class="_ _1"></span> i <span class="_ _1"></span>st<span class="_ _1"></span>ra<span class="_ _1"></span>t <span class="_ _1"></span>or<span class="_ _1"></span>az <span class="_ _1"></span>inn<span class="_ _1"></span>yc<span class="_ _1"></span>h <span class="_ _1"></span>ca<span class="_ _1"></span>łko<span class="_ _1"></span>wi<span class="_ _1"></span>ty<span class="_ _1"></span>ch <span class="_ _1"></span>d<span class="_ _1"></span>och<span class="_ _1"></span>od<span class="_ _1"></span>ów<span class="ff2"> <span class="_ _3"></span><span class="ls5">..............................................<span class="ls0"> <span class="_ _2"></span>5<span class="ff8 fs4"> </span></span></span></span></div><div class="t m0 x1 ha y3e ff2 fs6 fc0 sc0 ls0 ws0">Jed<span class="_ _1"></span>nos<span class="_ _1"></span>tk<span class="_ _1"></span>ow<span class="_ _1"></span>e <span class="_ _1"></span>sp<span class="_ _1"></span>raw<span class="_ _1"></span>ozd<span class="_ _1"></span>an<span class="_ _1"></span>ie<span class="_ _1"></span> z<span class="_ _1"></span> s<span class="_ _1"></span>ytu<span class="_ _1"></span>ac<span class="_ _1"></span>ji<span class="_ _1"></span> fi<span class="_ _1"></span>n<span class="_ _1"></span>ans<span class="_ _1"></span>owe<span class="_ _1"></span>j<span class="_ _1"></span> <span class="_ _1"></span><span class="ls5">..................................................................................................<span class="ls0"> <span class="_ _2"></span>6<span class="ff8 fs4"> </span></span></span></div><div class="t m0 x1 ha y3f ff3 fs6 fc0 sc0 ls0 ws0">Jed<span class="_ _1"></span>nos<span class="_ _1"></span>tk<span class="_ _1"></span>ow<span class="_ _1"></span>e <span class="_ _1"></span>sp<span class="_ _1"></span>raw<span class="_ _1"></span>ozd<span class="_ _1"></span>an<span class="_ _1"></span>ie<span class="_ _1"></span> z<span class="_ _1"></span>e <span class="_ _1"></span>zmi<span class="_ _1"></span>an<span class="_ _1"></span> w<span class="_ _1"></span> k<span class="_ _1"></span>api<span class="_ _1"></span>ta<span class="_ _1"></span>le<span class="_ _1"></span> wł<span class="_ _1"></span>as<span class="_ _1"></span>ny<span class="_ _1"></span>m<span class="ff2"> <span class="_ _4"></span><span class="ls5">....................................................................................<span class="ls0"> <span class="_ _2"></span>7<span class="ff8 fs4"> </span></span></span></span></div><div class="t m0 x1 ha y5 ff3 fs6 fc0 sc0 ls0 ws0">Jed<span class="_ _1"></span>nos<span class="_ _1"></span>tk<span class="_ _1"></span>ow<span class="_ _1"></span>e <span class="_ _1"></span>sp<span class="_ _1"></span>raw<span class="_ _1"></span>ozd<span class="_ _1"></span>an<span class="_ _1"></span>ie<span class="_ _1"></span> z<span class="_ _1"></span> p<span class="_ _1"></span>rze<span class="_ _1"></span>pł<span class="_ _1"></span>yw<span class="_ _1"></span>ów p<span class="_ _1"></span>i<span class="_ _1"></span>eni<span class="_ _1"></span>ęż<span class="_ _1"></span>ny<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">.........................................................................................<span class="ls0"> <span class="_ _2"></span>9<span class="ff8 fs4"> </span></span></span></span></div><div class="t m0 x1 ha y40 ff2 fs6 fc0 sc0 ls0 ws0">Not<span class="_ _1"></span>y d<span class="_ _1"></span>o <span class="_ _1"></span>Je<span class="_ _1"></span>dn<span class="_ _1"></span>os<span class="_ _1"></span>tko<span class="_ _1"></span>we<span class="_ _1"></span>go <span class="_ _1"></span>Sp<span class="_ _1"></span>ra<span class="_ _1"></span>wo<span class="_ _1"></span>zda<span class="_ _1"></span>ni<span class="_ _1"></span>a <span class="_ _1"></span>Fin<span class="_ _1"></span>an<span class="_ _1"></span>so<span class="_ _1"></span>weg<span class="_ _1"></span>o <span class="_ _5"></span><span class="ls5">..........................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">10<span class="ff8 fs4 ls0"> </span></span></span></span></div><div class="t m0 x1 ha y41 ff2 fs6 fc0 sc0 ls6 ws0">1.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">In<span class="_ _1"></span>for<span class="_ _1"></span>mac<span class="_ _1"></span>je<span class="_ _1"></span> o<span class="_ _1"></span>gól<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">.............................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">10<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 ha y42 ff4 fs6 fc0 sc0 ls0 ws0">1.1.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Informacje ogóln<span class="_ _0"></span>e dotyczące Vercom S.A.<span class="_ _0"></span></span> <span class="_ _4"></span><span class="ls7">................................................................<span class="_ _0"></span>..................<span class="ls1">10<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y43 ff4 fs6 fc0 sc0 ls0 ws0">1.2.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Zarząd i Rada <span class="_ _0"></span>Nadzorcza</span> <span class="_ _8"></span><span class="ls7">..............................................................................................................<span class="ls1">10<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y44 ff4 fs6 fc0 sc0 ls0 ws0">1.3.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Przedmiot działa<span class="_ _0"></span>lności</span><span class="ls7">..................................................................................................................<span class="ls1">11</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y45 ff4 fs6 fc0 sc0 ls0 ws0">1.4.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Wykaz jedno<span class="_ _0"></span>stek zależnych</span> <span class="ls7">.........................................................................................................<span class="ls1">11</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y46 ff4 fs6 fc0 sc0 ls0 ws0">1.5.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Wykaz jedno<span class="_ _0"></span>stek stowarzyszonych<span class="_ _0"></span> <span class="_ _5"></span><span class="ls7">..............................................................................................<span class="ls1">15<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y47 ff4 fs6 fc0 sc0 ls0 ws0">1.6.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Rok obro<span class="_ _0"></span>towy <span class="_ _4"></span><span class="ls7">................................................................<span class="_ _0"></span>...............................................................<span class="ls1">15<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y48 ff4 fs6 fc0 sc0 ls0 ws0">1.7.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Zatwierdzenie d<span class="_ _0"></span>o publikacji <span class="_ _1"></span><span class="ls7">.........................................................................................................<span class="ls1">15<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x1 ha y49 ff2 fs6 fc0 sc0 ls6 ws0">2.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Pod<span class="_ _1"></span>st<span class="_ _1"></span>awa<span class="_ _1"></span> s<span class="_ _1"></span>por<span class="_ _1"></span>zą<span class="_ _1"></span>dz<span class="_ _1"></span>en<span class="_ _1"></span>ia<span class="_ _1"></span> sp<span class="_ _1"></span>ra<span class="_ _1"></span>woz<span class="_ _1"></span>dan<span class="_ _1"></span>i<span class="_ _1"></span>a <span class="_ _1"></span>fin<span class="_ _1"></span>ans<span class="_ _1"></span>ow<span class="_ _1"></span>e<span class="_ _1"></span>go<span class="ff2"> <span class="_ _4"></span><span class="ls5">.....................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">15<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 ha y4a ff4 fs6 fc0 sc0 ls0 ws0">2.1.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Oświadczenie o zg<span class="_ _0"></span>odności</span> <span class="ls7">...........................................................................................................<span class="ls1">15</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y4b ff4 fs6 fc0 sc0 ls0 ws0">2.2.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Stosowane zasady<span class="_ _0"></span> rachunkowości<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">................................................................................................<span class="ls1">16<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y4c ff4 fs6 fc0 sc0 ls0 ws0">2.3.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Kontynuac<span class="_ _0"></span>ja działalności</span><span class="ls7">..............................................................................................................<span class="ls1">16</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y4d ff4 fs6 fc0 sc0 ls0 ws0">2.4.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Waluta funkcjo<span class="_ _0"></span>nalna i waluta prezentacji<span class="_ _0"></span><span class="ls7">.....................................................................................<span class="ls1">17</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x1 ha y4e ff2 fs6 fc0 sc0 ls6 ws0">3.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Opi<span class="_ _1"></span>s <span class="_ _1"></span>wa<span class="_ _1"></span>żni<span class="_ _1"></span>ejs<span class="_ _1"></span>z<span class="_ _1"></span>ych<span class="_ _1"></span> z<span class="_ _1"></span>as<span class="_ _1"></span>ad <span class="_ _1"></span>ra<span class="_ _1"></span>ch<span class="_ _1"></span>un<span class="_ _1"></span>kow<span class="_ _1"></span>ośc<span class="_ _1"></span>i<span class="ff2"> <span class="_ _5"></span><span class="ls5">.......................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">17<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 ha y4f ff4 fs6 fc0 sc0 ls0 ws0">3.1.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Połączenia/naby<span class="_ _0"></span>cia jednostek gospodar<span class="_ _0"></span>czych</span> <span class="_ _3"></span><span class="ls7">..............................................................................<span class="ls1">17<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y50 ff4 fs6 fc0 sc0 ls0 ws0">3.2.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Metody wyce<span class="_ _0"></span>ny inwestycji w jedno<span class="_ _0"></span>stkach zależnych, wspó<span class="_ _0"></span>łkontrolowanych i stowarzyszony<span class="_ _0"></span>ch</span></div><div class="t m0 xa ha y51 ff4 fs6 fc0 sc0 ls0 ws0"> <span class="_ _3"></span><span class="ls7">.....................................................................................................................................................<span class="ls1">18<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y52 ff4 fs6 fc0 sc0 ls0 ws0">3.3.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Transakcje w walu<span class="_ _0"></span>cie obcej i wycena <span class="_ _0"></span>pozycji wyrażonych<span class="_ _0"></span> w walutach obcych<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">..........................<span class="ls1">18<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y53 ff4 fs6 fc0 sc0 ls0 ws0">3.4.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Rzeczowe aktywa <span class="_ _0"></span>trwałe</span> <span class="_ _3"></span><span class="ls7">..............................................................................................................<span class="ls1">19<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y54 ff4 fs6 fc0 sc0 ls0 ws0">3.5.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Wartość firmy<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">...............................................................................................................................<span class="ls1">19<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y55 ff4 fs6 fc0 sc0 ls0 ws0">3.6.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Znaki towar<span class="_ _0"></span>owe <span class="_ _4"></span><span class="ls7">............................................................................................................................<span class="ls1">20<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y56 ff4 fs6 fc0 sc0 ls0 ws0">3.7.<span class="ff8 fs4"> <span class="_ _7"> </span></span>Relacje z klientami<span class="_ _0"></span> <span class="_ _3"></span><span class="ls7">.......................................................................................................................<span class="ls1">20<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y57 ff4 fs6 fc0 sc0 ls0 ws0">3.8.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Koszty prac b<span class="_ _0"></span>adawczych i rozwojowych <span class="_ _0"></span>oraz oprogramowanie wewnętrzn<span class="_ _0"></span>ie wytworzone<span class="_ _0"></span></span> <span class="_ _5"></span><span class="ls7">........<span class="ls1">21<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y58 ff4 fs6 fc0 sc0 ls0 ws0">3.9.<span class="ff8 fs4"> <span class="_ _7"> </span></span><span class="ff5">Inne warto<span class="_ _0"></span>ści niematerialne</span> <span class="_ _2"></span><span class="ls7">..........................................................................................................<span class="ls1">22<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y59 ff4 fs6 fc0 sc0 ls0 ws0">3.10.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Utrata wartości akty<span class="_ _0"></span>wów niefinansowych<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">....................................................................................<span class="ls1">22<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5a ff4 fs6 fc0 sc0 ls0 ws0">3.11.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Przychody i k<span class="_ _0"></span>oszty finansowe <span class="_ _3"></span><span class="ls7">......................................................................................................<span class="ls1">22<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5b ff4 fs6 fc0 sc0 ls0 ws0">3.12.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Instrumenty<span class="_ _0"></span> finansowe <span class="_ _1"></span><span class="ls7">.................................................................................................................<span class="ls1">23<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5c ff4 fs6 fc0 sc0 ls0 ws0">3.13.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Pozostałe aktywa<span class="_ _0"></span></span> <span class="_ _3"></span><span class="ls7">..........................................................................................................................<span class="ls1">24<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5d ff4 fs6 fc0 sc0 ls0 ws0">3.14.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">..............................................................................................<span class="ls1">24<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5e ff4 fs6 fc0 sc0 ls0 ws0">3.15.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Aktywa trwałe lu<span class="_ _0"></span>b grupy do zbycia p<span class="_ _0"></span>rzeznaczone do sprzedaży<span class="_ _0"></span></span> <span class="_ _1"></span><span class="ls7">.................................................<span class="ls1">24<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5f ff4 fs6 fc0 sc0 ls0 ws0">3.16.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Kapitały</span> <span class="_ _3"></span><span class="ls7">........................................................................................................................................<span class="ls1">24<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 xb ha y60 ff4 fs6 fc0 sc0 ls0 ws0">3.16.1.<span class="ff8 fs4"> <span class="_ _a"> </span></span><span class="ff5">Kapitał podstawo<span class="_ _0"></span>wy</span> <span class="_ _1"></span><span class="ls7">...................................................................................................................<span class="ls0"> <span class="ls1">24</span><span class="ff8 fs4"> </span></span></span></div><div class="t m0 xb ha y61 ff4 fs6 fc0 sc0 ls0 ws0">3.16.2.<span class="ff8 fs4"> <span class="_ _a"> </span></span><span class="ff5">Kapitał zapasowy<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">........................................................................................................................<span class="ls0"> <span class="ls1">24</span><span class="ff8 fs4"> </span></span></span></div><div class="t m0 xb ha y62 ff4 fs6 fc0 sc0 ls0 ws0">3.16.3.<span class="ff8 fs4"> <span class="_ _a"> </span></span><span class="ff5">Kapitał rezerwo<span class="_ _0"></span>wy</span> <span class="_ _2"></span><span class="ls7">................................................................<span class="_ _0"></span>......................................................<span class="ls0"> <span class="ls1">25</span><span class="ff8 fs4"> </span></span></span></div><div class="t m0 x9 ha y63 ff4 fs6 fc0 sc0 ls0 ws0">3.17.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Akcje własne</span> <span class="_ _1"></span><span class="ls7">................................................................................................................................<span class="ls1">25<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y64 ff4 fs6 fc0 sc0 ls0 ws0">3.18.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Podatek do<span class="_ _0"></span>chodowy (w tym odroczony pod<span class="_ _0"></span>atek dochodowy)<span class="_ _0"></span> <span class="_ _5"></span><span class="ls7">.....................................................<span class="ls1">25<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y65 ff4 fs6 fc0 sc0 ls0 ws0">3.19.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Świadczenia pr<span class="_ _0"></span>acownicze</span> <span class="_ _2"></span><span class="ls7">.............................................................................................................<span class="ls1">26<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y66 ff4 fs6 fc0 sc0 ls0 ws0">3.20.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Płatności w form<span class="_ _0"></span>ie akcji</span> <span class="_ _3"></span><span class="ls7">...............................................................................................................<span class="ls1">26<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y67 ff4 fs6 fc0 sc0 ls0 ws0">3.21.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Rezerwy <span class="_ _2"></span><span class="ls7">........................................................................................................................................<span class="ls1">26<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y68 ff4 fs6 fc0 sc0 ls0 ws0">3.22.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Ujmowanie pr<span class="_ _0"></span>zychodów</span> <span class="_ _8"></span><span class="ls7">................................................................................................<span class="_ _0"></span>...............<span class="ls1">27<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y69 ff4 fs6 fc0 sc0 ls0 ws0">3.23.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Segmenty oper<span class="_ _0"></span>acyjne <span class="ls7">...................................................................................................................<span class="ls1">27</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y6a ff4 fs6 fc0 sc0 ls0 ws0">3.24.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Działalność zaniech<span class="_ _0"></span>ana</span> <span class="ls7">................................................................................................................<span class="ls1">27</span></span><span class="ff8 fs4"> </span></div><div class="t m0 x9 ha y6b ff4 fs6 fc0 sc0 ls0 ws0">3.25.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Prawo do u<span class="_ _0"></span>żytkowania aktywów/Leasing MSSF 16<span class="_ _0"></span></span> <span class="_ _3"></span><span class="ls7">....................................................................<span class="ls1">27<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y6c ff4 fs6 fc0 sc0 ls0 ws0">3.26.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Stanowisko od<span class="_ _0"></span>nośnie nowych standardó<span class="_ _0"></span>w i interpretacji MSSF<span class="_ _0"></span></span> <span class="_ _2"></span><span class="ls7">..................................................<span class="ls1">28<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x1 ha y6d ff2 fs6 fc0 sc0 ls6 ws0">4.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Waż<span class="_ _1"></span>ne <span class="_ _1"></span>os<span class="_ _1"></span>z<span class="_ _1"></span>acow<span class="_ _1"></span>an<span class="_ _1"></span>ia<span class="_ _1"></span> i<span class="_ _1"></span> za<span class="_ _1"></span>ło<span class="_ _1"></span>że<span class="_ _1"></span>ni<span class="_ _1"></span>a<span class="ff2"> <span class="_ _5"></span><span class="ls5">.......................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">30<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y6e ff2 fs6 fc0 sc0 ls6 ws0">5.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span></span><span class="ls0">Seg<span class="_ _1"></span>men<span class="_ _1"></span>t<span class="_ _1"></span>y o<span class="_ _1"></span>per<span class="_ _1"></span>ac<span class="_ _1"></span>yj<span class="_ _1"></span>ne<span class="_ _1"></span> <span class="_ _8"></span><span class="ls5">........................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">32<span class="ff8 fs4 ls0"> </span></span></span></span></span></div><div class="t m0 x1 ha y6f ff2 fs6 fc0 sc0 ls6 ws0">6.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Prz<span class="_ _1"></span>yc<span class="_ _1"></span>hod<span class="_ _1"></span>y <span class="_ _1"></span>ze<span class="_ _1"></span> sp<span class="_ _1"></span>rz<span class="_ _1"></span>ed<span class="_ _1"></span>aż<span class="_ _1"></span>y<span class="ff2"> <span class="_ _b"></span><span class="ls5">...................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">32<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y70 ff2 fs6 fc0 sc0 ls6 ws0">7.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Kos<span class="_ _1"></span>zt<span class="_ _1"></span>y w<span class="_ _1"></span> u<span class="_ _1"></span>kł<span class="_ _1"></span>ad<span class="_ _1"></span>zie<span class="_ _1"></span> r<span class="_ _1"></span>odz<span class="_ _1"></span>a<span class="_ _1"></span>jow<span class="_ _1"></span>ym <span class="_ _1"></span>i<span class="_ _1"></span> fu<span class="_ _1"></span>nkc<span class="_ _b"></span>jonal<span class="_ _1"></span>ny<span class="_ _1"></span>m<span class="ff2"> <span class="_ _3"></span><span class="ls5">.........................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls6">35<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y71 ff2 fs6 fc0 sc0 ls6 ws0">8.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Poz<span class="_ _1"></span>os<span class="_ _1"></span>tał<span class="_ _1"></span>e <span class="_ _1"></span>pr<span class="_ _1"></span>zy<span class="_ _1"></span>cho<span class="_ _1"></span>dy<span class="_ _1"></span> i<span class="_ _1"></span> k<span class="_ _1"></span>osz<span class="_ _1"></span>ty<span class="_ _1"></span> <span class="_ _1"></span>oper<span class="_ _1"></span>ac<span class="_ _1"></span>yj<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff2"> <span class="_ _3"></span><span class="ls5">................................................................................................<span class="_ _0"></span>.......<span class="ls0"> <span class="_ _8"></span><span class="ls6">36<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y72 ff2 fs6 fc0 sc0 ls6 ws0">9.<span class="ff8 fs4 ls0"> <span class="_ _6"> </span><span class="ff3 fs6">Poz<span class="_ _1"></span>os<span class="_ _1"></span>tał<span class="_ _1"></span>e <span class="_ _1"></span>od<span class="_ _1"></span>pis<span class="_ _1"></span>y<span class="_ _1"></span> ak<span class="_ _1"></span>tu<span class="_ _1"></span>ali<span class="_ _1"></span>zu<span class="_ _1"></span>j<span class="_ _1"></span>ące<span class="_ _1"></span><span class="ff2"> <span class="_ _3"></span><span class="ls5">................................................................................................<span class="_ _0"></span>........................<span class="ls0"> <span class="_ _2"></span><span class="ls6">36<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y73 ff2 fs6 fc0 sc0 ls0 ws0">10.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">EB<span class="_ _1"></span>IT<span class="_ _1"></span>DA <span class="_ _1"></span>ope<span class="_ _1"></span>rac<span class="_ _1"></span>yjn<span class="_ _b"></span>a <span class="_ _8"></span><span class="ls5">................................................................<span class="_ _0"></span>.........................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">37<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y74 ff2 fs6 fc0 sc0 ls0 ws0">11.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">Prz<span class="_ _1"></span>yc<span class="_ _1"></span>hod<span class="_ _1"></span>y <span class="_ _1"></span>i <span class="_ _1"></span>kos<span class="_ _1"></span>z<span class="_ _1"></span>ty <span class="_ _1"></span>fin<span class="_ _b"></span>ansow<span class="_ _1"></span>e <span class="_ _2"></span><span class="ls5">..........................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">37<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y75 ff2 fs6 fc0 sc0 ls0 ws0">12.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">Pod<span class="_ _1"></span>ate<span class="_ _1"></span>k <span class="_ _1"></span>do<span class="_ _1"></span>ch<span class="_ _1"></span>odo<span class="_ _1"></span>wy<span class="_ _1"></span> <span class="_ _2"></span><span class="ls5">..........................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls6">38<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y76 ff2 fs6 fc0 sc0 ls0 ws0">13.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Akt<span class="_ _1"></span>yw<span class="_ _1"></span>a i<span class="_ _1"></span> r<span class="_ _1"></span>ez<span class="_ _1"></span>erw<span class="_ _1"></span>a <span class="_ _1"></span>z <span class="_ _1"></span>tyt<span class="_ _1"></span>uł<span class="_ _1"></span>u <span class="_ _1"></span>od<span class="_ _1"></span>roc<span class="_ _1"></span>zo<span class="_ _1"></span>ne<span class="_ _1"></span>go<span class="_ _1"></span> po<span class="_ _1"></span>da<span class="_ _1"></span>tku<span class="_ _1"></span> d<span class="_ _1"></span>och<span class="_ _b"></span>odowe<span class="_ _1"></span>go<span class="_ _1"></span><span class="ff2 ls5">..................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">40<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div></div><a class="l" href="#pf2" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:810.304000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:797.654000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:785.004000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:772.365000px;width:447.950000px;height:11.490000px;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:83.270000px;bottom:759.715000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:747.065000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:734.415000px;width:447.950000px;height:11.500000px;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:93.170000px;bottom:721.765000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:709.115000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:696.465000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:683.815000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:671.165000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:658.515000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:645.876000px;width:439.000000px;height:11.490000px;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:83.270000px;bottom:633.226000px;width:447.950000px;height:11.500000px;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:93.170000px;bottom:620.576000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:607.926000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:595.276000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:582.626000px;width:439.000000px;height:11.500000px;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:83.270000px;bottom:569.976000px;width:447.950000px;height:11.500000px;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:93.170000px;bottom:557.326000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:544.676000px;width:439.450000px;height:11.500000px;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:83.270000px;bottom:532.026000px;width:448.000000px;height:11.500000px;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:93.170000px;bottom:519.387000px;width:439.000000px;height:11.490000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:506.737000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:494.087000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:481.437000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:468.787000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:456.137000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:443.487000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:430.837000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:418.187000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:405.537000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:392.898000px;width:439.000000px;height:11.490000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:380.248000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:367.598000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:354.948000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:342.298000px;width:425.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:329.648000px;width:425.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf19" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:316.998000px;width:425.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf19" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:304.348000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf19" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:291.698000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1a" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:279.048000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1a" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:266.409000px;width:439.000000px;height:11.490000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1a" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:253.759000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:241.109000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:228.459000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:215.809000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:203.159000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:190.509000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1e" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:177.859000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:165.209000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:152.559000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:139.909000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:127.270000px;width:447.950000px;height:11.490000px;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:83.270000px;bottom:114.620000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:101.967800px;width:447.950000px;height:11.502000px;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:83.270000px;bottom:89.318900px;width:447.950000px;height:11.499000px;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:83.270000px;bottom:76.670000px;width:447.950000px;height:11.499000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:64.021100px;width:447.950000px;height:11.499000px;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 x8 y34 w2 h6" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAABCAIAAABBmcLCAAAACXBIWXMAAAk6AAAWJQEqRHiZAAAAEklEQVQ4y2NgGAWjYBSMAhoAAARdAAENPDkGAAAAAElFTkSuQmCC"/><div class="c x0 y0 w1 h0"><div class="t m0 x1 h7 y35 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x1 h1 y36 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x1 h1 y37 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h8 y38 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x1 h1 y39 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y77 ff2 fs6 fc0 sc0 ls0 ws0">14.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Dzi<span class="_ _1"></span>ał<span class="_ _1"></span>aln<span class="_ _1"></span>oś<span class="_ _1"></span>ć <span class="_ _1"></span>za<span class="_ _1"></span>nie<span class="_ _1"></span>ch<span class="_ _1"></span>an<span class="_ _1"></span>a<span class="ff2"> <span class="_ _8"></span><span class="ls5">.....................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls6">42<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y78 ff2 fs6 fc0 sc0 ls0 ws0">15.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Rze<span class="_ _1"></span>cz<span class="_ _1"></span>owe<span class="_ _1"></span> a<span class="_ _1"></span>kt<span class="_ _1"></span>yw<span class="_ _1"></span>a t<span class="_ _1"></span>rwa<span class="_ _1"></span>łe<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">................................................................<span class="_ _0"></span>..................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">42<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y3c ff2 fs6 fc0 sc0 ls0 ws0">16.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Praw<span class="_ _b"></span>o do <span class="_ _1"></span>k<span class="_ _1"></span>orz<span class="_ _1"></span>ys<span class="_ _1"></span>tan<span class="_ _1"></span>ia<span class="_ _1"></span> z <span class="_ _1"></span>a<span class="_ _1"></span>kty<span class="_ _1"></span>wó<span class="_ _1"></span>w<span class="ff2"> <span class="_ _8"></span><span class="ls5">....................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls6">43<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y3d ff2 fs6 fc0 sc0 ls0 ws0">17.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">War<span class="_ _1"></span>toś<span class="_ _1"></span>ci<span class="_ _1"></span> ni<span class="_ _b"></span>emat<span class="_ _1"></span>eri<span class="_ _1"></span>al<span class="_ _1"></span>ne <span class="_ _1"></span>i<span class="_ _1"></span> w<span class="_ _1"></span>ar<span class="_ _1"></span>toś<span class="_ _1"></span>ć <span class="_ _1"></span>fir<span class="_ _1"></span>my<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">.........................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">44<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y3e ff2 fs6 fc0 sc0 ls0 ws0">18.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Te<span class="_ _1"></span>st <span class="_ _1"></span>na<span class="_ _1"></span> ut<span class="_ _1"></span>ra<span class="_ _1"></span>tę<span class="_ _1"></span> w<span class="_ _1"></span>art<span class="_ _1"></span>oś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2"> <span class="_ _4"></span><span class="ls5">.....................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">47<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y3f ff2 fs6 fc0 sc0 ls0 ws0">19.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">In<span class="_ _1"></span>wes<span class="_ _1"></span>tyc<span class="_ _1"></span>je<span class="_ _1"></span> w<span class="_ _1"></span> j<span class="_ _1"></span>edn<span class="_ _1"></span>os<span class="_ _1"></span>tki<span class="_ _1"></span> z<span class="_ _1"></span>al<span class="_ _1"></span>eżn<span class="_ _b"></span>e<span class="ff2"> <span class="_ _4"></span><span class="ls5">................................................................<span class="_ _0"></span>........................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">49<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y5 ff2 fs6 fc0 sc0 ls0 ws0">20.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">In<span class="_ _1"></span>wes<span class="_ _1"></span>tyc<span class="_ _1"></span>je<span class="_ _1"></span> w<span class="_ _1"></span> j<span class="_ _1"></span>edn<span class="_ _1"></span>os<span class="_ _1"></span>tki<span class="_ _1"></span> s<span class="_ _1"></span>t<span class="_ _1"></span>owa<span class="_ _1"></span>rzy<span class="_ _1"></span>sz<span class="_ _1"></span>on<span class="_ _1"></span>e<span class="ls5">............................................................................................................</span> <span class="_ _8"></span><span class="ls6">49<span class="ff8 fs4 ls0"> </span></span></span></span></div><div class="t m0 x1 ha y40 ff2 fs6 fc0 sc0 ls0 ws0">21.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Poł<span class="_ _1"></span>ąc<span class="_ _1"></span>zen<span class="_ _1"></span>ia<span class="_ _1"></span> j<span class="_ _1"></span>edn<span class="_ _1"></span>os<span class="_ _1"></span>te<span class="_ _1"></span>k<span class="ff2"> <span class="_ _8"></span><span class="ls5">.........................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls6">50<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y41 ff2 fs6 fc0 sc0 ls0 ws0">22.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Nal<span class="_ _1"></span>eżn<span class="_ _1"></span>oś<span class="_ _1"></span>ci<span class="_ _1"></span> h<span class="_ _1"></span>and<span class="_ _1"></span>lo<span class="_ _1"></span>we<span class="_ _1"></span><span class="ff2"> <span class="_ _8"></span><span class="ls5">.........................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls6">52<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y42 ff2 fs6 fc0 sc0 ls0 ws0">23.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Poż<span class="_ _1"></span>ycz<span class="_ _1"></span>ki<span class="_ _1"></span> u<span class="_ _1"></span>dz<span class="_ _1"></span>iel<span class="_ _1"></span>on<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">............................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">53<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y43 ff2 fs6 fc0 sc0 ls0 ws0">24.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Śro<span class="_ _1"></span>d<span class="_ _1"></span>ki p<span class="_ _1"></span>ie<span class="_ _1"></span>ni<span class="_ _1"></span>ężn<span class="_ _1"></span>e <span class="_ _1"></span>i <span class="_ _1"></span>ich<span class="_ _b"></span> ekwi<span class="_ _1"></span>wa<span class="_ _1"></span>l<span class="_ _1"></span>ent<span class="_ _1"></span>y<span class="ff2"> <span class="_ _5"></span><span class="ls5">.................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">54<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y44 ff2 fs6 fc0 sc0 ls0 ws0">25.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Poz<span class="_ _1"></span>os<span class="_ _1"></span>tał<span class="_ _1"></span>e <span class="_ _1"></span>a<span class="_ _1"></span>ktyw<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff2"> <span class="_ _4"></span><span class="ls5">...............................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">54<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y45 ff2 fs6 fc0 sc0 ls0 ws0">26.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Kap<span class="_ _1"></span>it<span class="_ _1"></span>ał<span class="_ _1"></span> po<span class="_ _1"></span>ds<span class="_ _1"></span>taw<span class="_ _1"></span>ow<span class="_ _1"></span>y<span class="ff2"> <span class="_ _5"></span><span class="ls5">................................................................................................................................<span class="_ _0"></span>.........<span class="ls0"> <span class="_ _2"></span><span class="ls6">55<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y46 ff2 fs6 fc0 sc0 ls0 ws0">27.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Akc<span class="_ _1"></span>je <span class="_ _1"></span>wł<span class="_ _1"></span>as<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff2"> <span class="_ _2"></span><span class="ls5">......................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">57<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y47 ff2 fs6 fc0 sc0 ls0 ws0">28.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zys<span class="_ _1"></span>k n<span class="_ _1"></span>a <span class="_ _1"></span>a<span class="_ _1"></span>kcj<span class="_ _1"></span>ę<span class="ff2"> <span class="_ _d"></span><span class="ls5">.....................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">57<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y48 ff2 fs6 fc0 sc0 ls0 ws0">29.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Pod<span class="_ _1"></span>zi<span class="_ _1"></span>ał <span class="_ _1"></span>zy<span class="_ _1"></span>s<span class="_ _1"></span>ku<span class="ff2"> <span class="_ _4"></span><span class="ls5">.....................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">59<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y49 ff2 fs6 fc0 sc0 ls0 ws0">30.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ąz<span class="_ _1"></span>ani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>kre<span class="_ _1"></span>dy<span class="_ _1"></span>tó<span class="_ _1"></span>w, p<span class="_ _b"></span>ożycz<span class="_ _1"></span>ek<span class="_ _1"></span> i<span class="_ _1"></span> l<span class="_ _1"></span>eas<span class="_ _1"></span>in<span class="_ _1"></span>gów<span class="_ _1"></span><span class="ff2"> <span class="_ _b"></span><span class="ls5">...............................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">59<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4a ff2 fs6 fc0 sc0 ls0 ws0">31.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ąz<span class="_ _1"></span>ani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>le<span class="_ _1"></span>asi<span class="_ _1"></span>ng<span class="_ _1"></span>u<span class="ff2"> <span class="_ _5"></span><span class="ls5">................................................................................................<span class="_ _0"></span>.......................<span class="ls0"> <span class="_ _2"></span><span class="ls6">63<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4b ff2 fs6 fc0 sc0 ls0 ws0">32.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ąz<span class="_ _1"></span>ani<span class="_ _b"></span>a han<span class="_ _1"></span>dl<span class="_ _1"></span>ow<span class="_ _1"></span>e<span class="ff2"> <span class="_ _8"></span><span class="ls5">...................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">63<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4c ff2 fs6 fc0 sc0 ls0 ws0">33.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ąz<span class="_ _1"></span>ani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>świ<span class="_ _1"></span>ad<span class="_ _1"></span>c<span class="_ _1"></span>zeń<span class="_ _1"></span> pr<span class="_ _1"></span>ac<span class="_ _1"></span>own<span class="_ _1"></span>i<span class="_ _1"></span>cz<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">.........................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">63<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4d ff2 fs6 fc0 sc0 ls0 ws0">34.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ąz<span class="_ _1"></span>ani<span class="_ _b"></span>a war<span class="_ _1"></span>un<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span><span class="ff2"> <span class="_ _5"></span><span class="ls5">...............................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">63<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4e ff2 fs6 fc0 sc0 ls0 ws0">35.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Poz<span class="_ _1"></span>os<span class="_ _1"></span>tał<span class="_ _1"></span>e <span class="_ _1"></span>zob<span class="_ _b"></span>owiąz<span class="_ _1"></span>ani<span class="_ _b"></span>a<span class="ff2"> <span class="_ _3"></span><span class="ls5">....................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">64<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y4f ff2 fs6 fc0 sc0 ls0 ws0">36.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">Zat<span class="_ _1"></span>rud<span class="_ _1"></span>ni<span class="_ _1"></span>en<span class="_ _1"></span>ie<span class="_ _1"></span> <span class="_ _4"></span><span class="ls5">......................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">64<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y50 ff2 fs6 fc0 sc0 ls0 ws0">37.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">In<span class="_ _1"></span>str<span class="_ _1"></span>ume<span class="_ _1"></span>nt<span class="_ _1"></span>y <span class="_ _1"></span>fin<span class="_ _1"></span>an<span class="_ _1"></span>so<span class="_ _1"></span>we <span class="_ _8"></span><span class="ls5">.....................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">64<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 ha y51 ff4 fs6 fc0 sc0 ls0 ws0">37.1.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Instrumenty<span class="_ _0"></span> pochodne <span class="_ _3"></span><span class="ls7">................................................................................................<span class="_ _0"></span>..................<span class="ls1">67<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y52 ff4 fs6 fc0 sc0 ls0 ws0">37.2.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Zarządzanie <span class="_ _0"></span>kapitałem</span> <span class="_ _2"></span><span class="ls7">..................................................................................................................<span class="ls1">67<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y53 ff4 fs6 fc0 sc0 ls0 ws0">37.3.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Zasady zarząd<span class="_ _0"></span>zania ryzykiem finansowym<span class="_ _0"></span></span> <span class="_ _5"></span><span class="ls7">..................................................................................<span class="ls1">68<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 xb ha y54 ff4 fs6 fc0 sc0 ls0 ws0">37.3.1.<span class="ff8 fs4"> <span class="_ _a"> </span></span>Ryzyko kr<span class="_ _0"></span>edytowe <span class="_ _5"></span><span class="ls7">......................................................................................................................<span class="ls0"> <span class="ls1">68</span><span class="ff8 fs4"> </span></span></span></div><div class="t m0 xb ha y55 ff4 fs6 fc0 sc0 ls0 ws0">37.3.2.<span class="ff8 fs4"> <span class="_ _a"> </span></span><span class="ff5">Ryzyko płynn<span class="_ _0"></span>ości</span> <span class="_ _1"></span><span class="ls7">.......................................................................................................................<span class="ls0"> <span class="ls1">69<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></span></div><div class="t m0 xb ha y56 ff4 fs6 fc0 sc0 ls0 ws0">37.3.3.<span class="ff8 fs4"> <span class="_ _a"> </span></span><span class="ff5">Ryzyko stóp<span class="_ _0"></span> procentowych</span> <span class="_ _2"></span><span class="ls7">.........................................................................................................<span class="ls0"> <span class="ls1">71</span><span class="ff8 fs4"> </span></span></span></div><div class="t m0 xb ha y57 ff4 fs6 fc0 sc0 ls0 ws0">37.3.4.<span class="ff8 fs4"> <span class="_ _a"> </span></span>Ryzyko walu<span class="_ _0"></span>towe <span class="_ _1"></span><span class="ls7">.......................................................................................................................<span class="ls0"> <span class="ls1">72<span class="_ _1"></span><span class="ff8 fs4 ls0"> </span></span></span></span></div><div class="t m0 x1 ha y58 ff2 fs6 fc0 sc0 ls0 ws0">38.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Not<span class="_ _1"></span>y <span class="_ _1"></span>obj<span class="_ _1"></span>aś<span class="_ _1"></span>ni<span class="_ _1"></span>aj<span class="_ _1"></span>ące<span class="_ _1"></span> d<span class="_ _1"></span>o s<span class="_ _1"></span>pr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>dan<span class="_ _1"></span>ia<span class="_ _1"></span> z <span class="_ _1"></span>p<span class="_ _1"></span>rze<span class="_ _1"></span>pł<span class="_ _1"></span>ywó<span class="_ _1"></span>w <span class="_ _1"></span>pie<span class="_ _1"></span>ni<span class="_ _1"></span>ęż<span class="_ _1"></span>n<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff2 ls5">..................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">75<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y59 ff2 fs6 fc0 sc0 ls0 ws0">39.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Tr<span class="_ _1"></span>ans<span class="_ _1"></span>akc<span class="_ _1"></span>je<span class="_ _1"></span> z<span class="_ _1"></span> po<span class="_ _1"></span>d<span class="_ _1"></span>mio<span class="_ _1"></span>ta<span class="_ _1"></span>mi <span class="_ _1"></span>po<span class="_ _1"></span>wi<span class="_ _1"></span>ąz<span class="_ _1"></span>any<span class="_ _1"></span>mi<span class="_ _1"></span><span class="ff2"> <span class="ls5">........................................................................................................</span> <span class="_ _8"></span><span class="ls6">76<span class="ff8 fs4 ls0"> </span></span></span></span></span></div><div class="t m0 x9 ha y5a ff4 fs6 fc0 sc0 ls0 ws0">39.1.<span class="ff8 fs4"> <span class="_ _9"> </span></span>Transakcje z k<span class="_ _0"></span>luczowym personelem <span class="_ _0"></span>kierowniczym<span class="_ _0"></span> <span class="_ _5"></span><span class="ls7">................................................................<span class="_ _0"></span>...<span class="ls1">76<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x9 ha y5b ff4 fs6 fc0 sc0 ls0 ws0">39.2.<span class="ff8 fs4"> <span class="_ _9"> </span></span><span class="ff5">Transakcje z p<span class="_ _0"></span>ozostałymi podmiotami powiąz<span class="_ _0"></span>anymi</span> <span class="_ _2"></span><span class="ls7">...................................................................<span class="ls1">78<span class="ff8 fs4 ls0"> </span></span></span></div><div class="t m0 x1 ha y5c ff2 fs6 fc0 sc0 ls0 ws0">40.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">Pro<span class="_ _1"></span>gr<span class="_ _1"></span>am <span class="_ _1"></span>mo<span class="_ _1"></span>tyw<span class="_ _1"></span>ac<span class="_ _1"></span>yjn<span class="_ _b"></span>y roz<span class="_ _1"></span>li<span class="_ _1"></span>c<span class="_ _1"></span>zan<span class="_ _1"></span>y w<span class="_ _1"></span> <span class="_ _1"></span>for<span class="_ _1"></span>mi<span class="_ _1"></span>e <span class="_ _1"></span>akc<span class="_ _1"></span>ji<span class="_ _1"></span> <span class="_ _1"></span><span class="ls5">........................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">80<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 ha y5d ff2 fs6 fc0 sc0 ls0 ws0">41.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff3 fs6">Wyn<span class="_ _1"></span>ag<span class="_ _1"></span>rod<span class="_ _1"></span>ze<span class="_ _1"></span>nie<span class="_ _1"></span> p<span class="_ _1"></span>od<span class="_ _1"></span>mio<span class="_ _1"></span>tu<span class="_ _1"></span> u<span class="_ _1"></span>pr<span class="_ _1"></span>awn<span class="_ _1"></span>ion<span class="_ _1"></span>e<span class="_ _1"></span>go <span class="_ _1"></span>do<span class="_ _1"></span> b<span class="_ _1"></span>ada<span class="_ _1"></span>ni<span class="_ _1"></span>a s<span class="_ _1"></span>pr<span class="_ _1"></span>a<span class="_ _1"></span>woz<span class="_ _1"></span>dań<span class="_ _1"></span> f<span class="_ _1"></span>in<span class="_ _1"></span>an<span class="_ _1"></span>sow<span class="_ _1"></span>yc<span class="_ _1"></span>h<span class="ff2"> <span class="_ _1"></span><span class="ls5">.....................................<span class="ls0"> <span class="_ _8"></span><span class="ls6">84<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 ha y5e ff2 fs6 fc0 sc0 ls0 ws0">42.<span class="_ _1"></span><span class="ff8 fs4"> <span class="_ _c"> </span><span class="ff2 fs6">Zd<span class="_ _1"></span>arz<span class="_ _1"></span>eni<span class="_ _1"></span>a <span class="_ _1"></span>po<span class="_ _1"></span> dn<span class="_ _1"></span>iu<span class="_ _1"></span> s<span class="_ _1"></span>pr<span class="_ _1"></span>awo<span class="_ _1"></span>zd<span class="_ _1"></span>awc<span class="_ _1"></span>zy<span class="_ _1"></span>m <span class="_ _5"></span><span class="ls5">.............................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls6">84<span class="ff8 fs4 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h1 y79 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y7a ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y7b ff4 fs0 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div><a class="l" href="#pf2a" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:835.604000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:822.954000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:810.304000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:797.654000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:785.004000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:772.365000px;width:447.950000px;height:11.490000px;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:83.270000px;bottom:759.715000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:747.065000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf34" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:734.415000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:721.765000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:709.115000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:696.465000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:683.815000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:671.165000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:658.515000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:645.876000px;width:447.950000px;height:11.490000px;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:83.270000px;bottom:633.226000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:620.576000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:607.926000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:595.276000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:582.626000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:569.976000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:557.326000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:544.676000px;width:447.950000px;height:11.500000px;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:93.170000px;bottom:532.026000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:519.387000px;width:439.000000px;height:11.490000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf44" ><span class="d m1" style="border-style:none;position:absolute;left:93.170000px;bottom:506.737000px;width:439.000000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf44" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:494.087000px;width:425.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf45" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:481.437000px;width:425.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf47" ><span class="d m1" style="border-style:none;position:absolute;left:107.470000px;bottom:468.787000px;width:425.950000px;height:11.500000px;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:107.470000px;bottom:456.137000px;width:425.950000px;height:11.500000px;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:83.270000px;bottom:443.487000px;width:447.950000px;height:11.500000px;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:83.270000px;bottom:430.837000px;width:447.950000px;height:11.500000px;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:93.170000px;bottom:418.187000px;width:439.000000px;height:11.500000px;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:93.170000px;bottom:405.537000px;width:439.000000px;height:11.500000px;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:83.270000px;bottom:392.898000px;width:447.950000px;height:11.490000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf54" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:380.248000px;width:447.950000px;height:11.500000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf54" ><span class="d m1" style="border-style:none;position:absolute;left:83.270000px;bottom:367.598000px;width:447.950000px;height:11.500000px;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 x8 y34 w2 h6" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAABCAIAAABBmcLCAAAACXBIWXMAAAk6AAAWJQEqRHiZAAAAEklEQVQ4y2NgGAWjYBSMAhoAAARdAAENPDkGAAAAAElFTkSuQmCC"/><div class="c x0 y0 w1 h0"><div class="t m0 x1 h7 y35 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x1 h1 y36 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x1 h1 y37 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h8 y38 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x1 h1 y39 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y77 ff4 fs6 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _f"> </span>jednostkowe<span class="_ _0"></span> <span class="_ _f"> </span><span class="ff5">sprawozdanie <span class="_ _f"> </span>finansowe <span class="_ _f"> </span>zostało <span class="_ _f"> </span>sporządzone <span class="_ _f"> </span>zgodnie <span class="_ _f"> </span>z <span class="_ _f"> </span>Międzynarodow<span class="_ _10"></span></span>ymi </div><div class="t m0 x1 hb y7c ff4 fs6 fc0 sc0 ls0 ws0">Standardam<span class="_ _0"></span>i <span class="ff5">Sp<span class="_ _0"></span>rawozdawczości <span class="_ _0"></span>Finansowej<span class="_ _0"></span></span>, <span class="_ _0"></span><span class="ff5">które <span class="_ _0"></span>zostały <span class="_ _0"></span>zatwier<span class="_ _0"></span>dzone <span class="_ _0"></span>przez <span class="_ _0"></span>Unię <span class="_ _0"></span>Eur<span class="_ _0"></span>opejską zgo<span class="_ _0"></span>dnie <span class="_ _0"></span>z <span class="_ _0"></span>art.<span class="_ _0"></span></span> </div><div class="t m0 x1 hb y3d ff4 fs6 fc0 sc0 ls0 ws0">45 <span class="_ _0"></span>ust <span class="_ _0"></span>1a-<span class="ff5">1c <span class="_ _0"></span>ustawy<span class="_ _0"></span> o<span class="_ _0"></span> rac<span class="_ _0"></span>hunkowości</span> <span class="_ _0"></span>(Dz. <span class="_ _0"></span>U. <span class="_ _0"></span>z <span class="_ _0"></span>2023<span class="_ _0"></span> r<span class="_ _0"></span>. p<span class="_ _0"></span>oz. 12<span class="_ _0"></span>0 <span class="_ _0"></span><span class="ff5">z <span class="_ _0"></span>pó<span class="_ _0"></span>źniejszymi <span class="_ _0"></span>zmianami</span>) <span class="_ _0"></span>i <span class="_ _0"></span>wydan<span class="_ _0"></span>ych <span class="_ _0"></span>na <span class="_ _0"></span>jej </div><div class="t m0 x1 hb y7d ff4 fs6 fc0 sc0 ls0 ws0">podstawie <span class="ff5">pr<span class="_ _0"></span>zepisów wykonawczych i zostało zatwierd<span class="_ _0"></span>zone do publikacji przez Zarząd Jednostki Dominującej </span></div><div class="t m0 x1 hb y5 ff4 fs6 fc0 sc0 ls0 ws0">Vercom S.A. w <span class="_ _0"></span>dniu 25 marca <span class="ls1">202</span>4 <span class="ls8">r.</span> </div><div class="t m0 x1 hb y7e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y42 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y43 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y44 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y45 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y46 ff5 fs6 fc0 sc0 ls0 ws0">Członkowie Zar<span class="_ _0"></span>ządu<span class="ff4">: <span class="_ _11"> </span> </span></div><div class="t m0 x1 hb y47 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y48 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y49 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y4a ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y4b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y4c ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y4d ff5 fs6 fc0 sc0 ls0 ws0">Prezes Zarządu <span class="_ _0"></span>            <span class="ff4">Krzy<span class="_ _0"></span>sztof Szyszka <span class="_ _a"> </span> <span class="_ _5"></span> <span class="_ _12"> </span> <span class="_ _12"> </span><span class="ff5">…………………………<span class="_ _0"></span>………………………..<span class="_ _0"></span></span> </span></div><div class="t m0 xc hc y4e ff7 fs6 fc0 sc0 ls0 ws0">(podpisano kwa<span class="_ _0"></span>lifikowanym podpisem elektron<span class="_ _0"></span>icznym)<span class="_ _0"></span> </div><div class="t m0 x1 hb y4f ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y50 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y51 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y52 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y53 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y54 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y55 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y56 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y57 ff5 fs6 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _0"></span>u     <span class="ff4">Adam Lewko<span class="_ _0"></span>wicz <span class="_ _13"> </span> <span class="_ _3"></span> <span class="_ _12"> </span> <span class="_ _12"> </span><span class="ff5">………………………………<span class="_ _0"></span>…………………..<span class="_ _0"></span></span> </span></div><div class="t m0 xc hc y58 ff7 fs6 fc0 sc0 ls0 ws0">(podpisano kwa<span class="_ _0"></span>lifikowanym podpisem elektron<span class="_ _0"></span>icznym)<span class="_ _0"></span> </div><div class="t m0 x1 hb y59 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5a ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5c ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y5f ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y60 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y61 ff5 fs6 fc0 sc0 ls0 ws0">Członek<span class="ff4"> </span>Zar<span class="_ _0"></span>ządu  <span class="ff4">     <span class="ls7">   </span>Tomasz Pakulski<span class="_ _0"></span> <span class="_ _14"> </span> <span class="_ _3"></span> <span class="_ _12"> </span> <span class="_ _12"> </span><span class="ff5">………………………………<span class="_ _0"></span>…………………..<span class="_ _0"></span></span> </span></div><div class="t m0 xc hc y62 ff7 fs6 fc0 sc0 ls0 ws0">(podpisano kwa<span class="_ _0"></span>lifikowanym podpisem elektron<span class="_ _0"></span>icznym)<span class="_ _0"></span> </div><div class="t m0 x1 hb y63 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7f ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y80 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y81 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y82 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y83 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y84 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y85 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y86 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, dnia<span class="_ _0"></span><span class="ff4"> 25 marca <span class="ls6">20<span class="_ _0"></span></span>24 <span class="ls8">r.</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 x8 y87 w2 hd" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x1 h7 y35 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x1 h1 y36 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x1 h1 y37 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h8 y38 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x1 h1 y88 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie <span class="ff5">z zysków <span class="_ _1"></span>i strat oraz in<span class="_ _1"></span>nych całkowityc<span class="_ _1"></span>h dochodów należy analizow<span class="_ _1"></span>ać łącznie z no<span class="_ _1"></span>tami objaśniając<span class="_ _1"></span>ymi </span></div><div class="t m0 x1 h1 y89 ff5 fs0 fc0 sc0 ls0 ws0">stanowiącymi in<span class="_ _1"></span>tegralną część <span class="ff4">jedn<span class="_ _1"></span>ostkowego spraw<span class="_ _1"></span>ozdania fina<span class="_ _1"></span>nsowego <span class="_ _15"> </span>5 </span></div><div class="t m0 x1 h1 y39 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y3a ff2 fs5 fc1 sc0 ls0 ws0">Je<span class="_ _1"></span>dno<span class="_ _1"></span>st<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span> s<span class="_ _1"></span><span class="ff3">pr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>da<span class="_ _1"></span>ni<span class="_ _1"></span>e <span class="_ _1"></span>z z<span class="_ _1"></span>y<span class="_ _1"></span>sk<span class="_ _1"></span>ów<span class="_ _1"></span> i<span class="_ _1"></span> s<span class="_ _1"></span>tr<span class="_ _1"></span>at <span class="_ _1"></span>or<span class="_ _b"></span>az <span class="_ _1"></span>in<span class="_ _1"></span>nyc<span class="_ _1"></span>h <span class="_ _1"></span>ca<span class="_ _1"></span>łk<span class="_ _1"></span>ow<span class="_ _1"></span>it<span class="_ _1"></span>yc<span class="_ _1"></span>h<span class="ff2"> <span class="_ _1"></span>doc<span class="_ _1"></span>ho<span class="_ _1"></span>d<span class="ff3 ls9">ów<span class="ff2">  <span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x1 h1 y3b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y8a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y8b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y8c ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y8d w3 he"><div class="t m0 xd hf y8e ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe y8d w4 he"><div class="t m0 xf h10 y8e ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y8d w5 he"><div class="t m0 x11 h11 y8f ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div><div class="t m0 x12 h11 y90 ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x1 y91 w3 h12"><div class="t m0 x13 h11 y92 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y91 w4 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 y91 w5 h12"><div class="t m0 x14 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y93 w3 h13"><div class="t m0 x13 h11 y94 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y93 w4 h13"><div class="t m0 xd h10 y95 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c x10 y93 w6 h13"><div class="t m0 x15 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16 y93 w7 h13"><div class="t m0 x15 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 y96 w3 h12"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe y96 w4 h12"><div class="t m0 xf h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y96 w6 h12"><div class="t m0 x17 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y96 w7 h12"><div class="t m0 x18 h15 y97 ffd fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y98 w3 h16"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Działalność ko<span class="_ _0"></span>ntynuowana<span class="ffb"> </span></div></div><div class="c xe y98 w4 h16"><div class="t m0 xd h11 y9a ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 y98 w6 h16"><div class="t m0 x18 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y98 w7 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y9b w3 h17"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff9"> </span></div></div><div class="c xe y9b w4 h17"><div class="t m0 x19 h14 y99 ffd fs6 fc0 sc0 ls0 ws0">6 </div></div><div class="c x10 y9b w6 h17"><div class="t m0 x11 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">155 605 </div></div><div class="c x16 y9b w7 h17"><div class="t m0 x11 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">123 270 </div></div><div class="c x1 y9c w3 h17"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Koszty wytworze<span class="_ _0"></span>nia usług<span class="ff9"> </span></div></div><div class="c xe y9c w4 h17"><div class="t m0 x19 h14 y99 ffd fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x10 y9c w6 h17"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(79 750) </div></div><div class="c x16 y9c w7 h17"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(82 318) </div></div><div class="c x1 y9d w3 h18"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Zysk brutto na <span class="_ _0"></span>sprzedaży<span class="ffb"> </span></div></div><div class="c xe y9d w4 h18"><div class="t m0 xf h14 y99 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y9d w6 h18"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">75 855 </div></div><div class="c x16 y9d w7 h18"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">40 952 </div></div><div class="c x1 y9e w3 h19"><div class="t m0 xd hf y9f ffe fs6 fc0 sc0 ls0 ws0">Koszty sprzedaż<span class="_ _0"></span>y i marketingu<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xe y9e w4 h19"><div class="t m0 x19 h14 y9f ffd fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x10 y9e w6 h19"><div class="t m0 x18 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(3 883) </div></div><div class="c x16 y9e w7 h19"><div class="t m0 x1b hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(2 826) </div></div><div class="c x1 ya0 w3 h19"><div class="t m0 xd hf y9f ffe fs6 fc0 sc0 ls0 ws0">Koszty ogó<span class="_ _0"></span>lnego zarządu<span class="ff9"> </span></div></div><div class="c xe ya0 w4 h19"><div class="t m0 x19 h14 y9f ffd fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x10 ya0 w6 h19"><div class="t m0 x1a hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(25 973) </div></div><div class="c x16 ya0 w7 h19"><div class="t m0 x1a hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(14 026) </div></div><div class="c x1 ya1 w3 h17"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Zysk na sprzedaży<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xe ya1 w4 h17"><div class="t m0 xf h14 y99 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 ya1 w6 h17"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">46 000 </div></div><div class="c x16 ya1 w7 h17"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">24 101 </div></div><div class="c x1 ya2 w3 h17"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe przy<span class="_ _0"></span>chody operacyjne<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xe ya2 w4 h17"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls7 ws0">   <span class="ffd ls0">8 </span></div></div><div class="c x10 ya2 w6 h17"><div class="t m0 x1c hf y99 ff9 fs6 fc0 sc0 ls1 ws0">26<span class="ls0"> </span></div></div><div class="c x16 ya2 w7 h17"><div class="t m0 x1c hf y99 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x1 ya3 w3 h1a"><div class="t m0 xd hf ya4 ffe fs6 fc0 sc0 ls0 ws0">Zysk (strata) n<span class="_ _0"></span>a sprzedaży rzeczowych<span class="_ _0"></span> aktywów trwałych i wartości </div><div class="t m0 xd hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">niematerialny<span class="_ _0"></span>ch </div></div><div class="c xe ya3 w4 h1a"><div class="t m0 xd hf ya6 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 ya3 w6 h1a"><div class="t m0 x1c hf ya7 ff9 fs6 fc0 sc0 ls1 ws0">52<span class="ls0"> </span></div></div><div class="c x16 ya3 w7 h1a"><div class="t m0 x1d hf ya7 ff9 fs6 fc0 sc0 ls1 ws0">226<span class="ls0"> </span></div></div><div class="c x1 ya8 w3 h16"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe koszty <span class="_ _0"></span>operacyjne<span class="ff9"> </span></div></div><div class="c xe ya8 w4 h16"><div class="t m0 xd h14 y99 ffd fs6 fc0 sc0 ls7 ws0">   <span class="ls0">8 </span></div></div><div class="c x10 ya8 w6 h16"><div class="t m0 x12 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(136) </div></div><div class="c x16 ya8 w7 h16"><div class="t m0 x1e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(34) </div></div><div class="c x1 ya9 w3 h17"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe odp<span class="_ _0"></span>isy aktualizujące<span class="ff9"> </span></div></div><div class="c xe ya9 w4 h17"><div class="t m0 x19 h14 y99 ffd fs6 fc0 sc0 ls0 ws0">9 </div></div><div class="c x10 ya9 w6 h17"><div class="t m0 x18 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(2 172) </div></div><div class="c x16 ya9 w7 h17"><div class="t m0 x12 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(161) </div></div><div class="c x1 yaa w3 h17"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Zysk na działalności o<span class="_ _0"></span>peracyjnej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xe yaa w4 h17"><div class="t m0 xf h14 y99 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yaa w6 h17"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">43 770 </div></div><div class="c x16 yaa w7 h17"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">24 167 </div></div><div class="c x1 yab w3 h17"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">Przychody fin<span class="_ _0"></span>ansowe </div></div><div class="c xe yab w4 h17"><div class="t m0 x1f h14 y99 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x10 yab w6 h17"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">36 173 </div></div><div class="c x16 yab w7 h17"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">12 860 </div></div><div class="c x1 yac w3 h18"><div class="t m0 xd hf yad ff9 fs6 fc0 sc0 ls0 ws0">Koszty finanso<span class="_ _0"></span>we </div></div><div class="c xe yac w4 h18"><div class="t m0 x1f h14 yad ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x10 yac w6 h18"><div class="t m0 x1a hf yad ff9 fs6 fc0 sc0 ls0 ws0">(11 326) </div></div><div class="c x16 yac w7 h18"><div class="t m0 x1b hf yad ff9 fs6 fc0 sc0 ls0 ws0">(6 853) </div></div><div class="c x1 yae w3 h17"><div class="t m0 xd h11 y99 ffb fs6 fc0 sc0 ls0 ws0">Przychody/ (K<span class="_ _0"></span>oszty) finansowe netto<span class="_ _0"></span> </div></div><div class="c xe yae w4 h17"><div class="t m0 xf h14 y99 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yae w6 h17"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls0 ws0">24 847 </div></div><div class="c x16 yae w7 h17"><div class="t m0 x12 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">6 007 </div></div><div class="c x1 yaf w3 h1b"><div class="t m0 xd h11 y97 ffb fs6 fc0 sc0 ls0 ws0">Zysk przed opodat<span class="_ _0"></span>kowaniem </div></div><div class="c xe yaf w4 h1b"><div class="t m0 xf h10 y97 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yaf w6 h1b"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls0 ws0">68 617 </div></div><div class="c x16 yaf w7 h1b"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls0 ws0">30 174 </div></div><div class="c x1 yb0 w3 h17"><div class="t m0 xd hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">Podatek do<span class="_ _0"></span>chodowy </div></div><div class="c xe yb0 w4 h17"><div class="t m0 x1f h14 yb1 ffd fs6 fc0 sc0 ls1 ws0">12<span class="ls0"> </span></div></div><div class="c x10 yb0 w6 h17"><div class="t m0 x18 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(7 639) </div></div><div class="c x16 yb0 w7 h17"><div class="t m0 x1b hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(2 770) </div></div><div class="c x1 yb2 w3 h1c"><div class="t m0 xd h11 y97 ffb fs6 fc0 sc0 ls0 ws0">Zysk netto </div></div><div class="c xe yb2 w4 h1c"><div class="t m0 xf h10 y97 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yb2 w6 h1c"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x16 yb2 w7 h1c"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x1 yb3 w3 h13"><div class="t m0 xd h11 y95 ffc fs6 fc0 sc0 ls0 ws0">Całkowite <span class="_ _0"></span>dochody ogółem za okre<span class="_ _0"></span>s sprawozdawczy<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xe yb3 w4 h13"><div class="t m0 xf h10 y95 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yb3 w6 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x16 yb3 w7 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x1 yb4 w3 h1b"><div class="t m0 xd h1d y97 ff3 fs6 fc0 sc0 ls0 ws0">Zysk netto na <span class="_ _0"></span>akcję (w zł na jedną akcj<span class="_ _0"></span>ę)<span class="ff2"> </span></div></div><div class="c xe yb4 w4 h1b"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yb4 w6 h1b"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 yb4 w7 h1b"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yb6 w3 h16"><div class="t m0 xd hb y99 ff4 fs6 fc0 sc0 ls0 ws0">Podstawowy </div></div><div class="c xe yb6 w4 h16"><div class="t m0 xd hc y99 ff7 fs6 fc0 sc0 ls1 ws0">28<span class="ls0"> </span></div></div><div class="c x10 yb6 w6 h16"><div class="t m0 x20 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">2,76 </div></div><div class="c x16 yb6 w7 h16"><div class="t m0 x20 hb y99 ff4 fs6 fc0 sc0 ls1 ws0">1,<span class="ls0">34 </span></div></div><div class="c x1 yb7 w3 h17"><div class="t m0 xd hb y99 ff4 fs6 fc0 sc0 ls0 ws0">Rozwodnion<span class="_ _0"></span>y </div></div><div class="c xe yb7 w4 h17"><div class="t m0 xd hc y99 ff7 fs6 fc0 sc0 ls1 ws0">28<span class="ls0"> </span></div></div><div class="c x10 yb7 w6 h17"><div class="t m0 x20 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">2,75 </div></div><div class="c x16 yb7 w7 h17"><div class="t m0 x20 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">1,34 </div></div><div class="c x1 yb8 w3 h17"><div class="t m0 xd h1d y90 ff3 fs6 fc0 sc0 ls0 ws0">Całkowity<span class="_ _0"></span> dochód na akcję (w zł na j<span class="_ _0"></span>edną akcję)<span class="ff2"> </span></div></div><div class="c xe yb8 w4 h17"><div class="t m0 xd hb yb9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yb8 w6 h17"><div class="t m0 x21 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 yb8 w7 h17"><div class="t m0 x21 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yba w3 h17"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0">Podstawowy </div></div><div class="c xe yba w4 h17"><div class="t m0 xd hb yb9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yba w6 h17"><div class="t m0 x20 hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">2,76 </div></div><div class="c x16 yba w7 h17"><div class="t m0 x20 hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">1,34 </div></div><div class="c x1 ybb w3 h17"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0">Rozwodnion<span class="_ _0"></span>y </div></div><div class="c xe ybb w4 h17"><div class="t m0 xd hb yb9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 ybb w6 h17"><div class="t m0 x20 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">2,75 </div></div><div class="c x16 ybb w7 h17"><div class="t m0 x20 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">1,34 </div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x8 y89 w8 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXsAAAXECAIAAACjjznvAAAACXBIWXMAAAk6AAAWJQEqRHiZAAAOEUlEQVR42u3dOxbCMAxFQYvD/rf8aOiCCz4WxMyUKVXcY6VRDYAFkhw/1sOvACtcjABQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUByA1yQxBKBHKQ5gqwIUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAWuBoBfFxVGcLjySQxBcBWBSgOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigP8vSSGAPQoxQFsVYDiACgOoDgAigMoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDhGACgOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoD7COJIQA9SnEAWxWgOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDoDiAIoDKA6A4gBn4yYn0MYVYMBWBSgOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAKA6gOIDiALwliSEAPUpxAFsVoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6A4gCKAygOgOIAigMw4wow0MbdccBWBSgOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA7wA9wdB9qU4gDeOMCG/McBbFWANw6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4AIoDKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOgOIAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDoDiAIoDKA6A4gCKA6A4gOIAigOgOIDiACgOoDiA4gAoDqA4AIoDKA6A4gCKAygOgOIAigOgOIDiAIoDoDiA4gAoDqA4gOIAKA6gOACKAygOoDgAigMoDoDiAIoDoDiA4gCKA6A4gOIAKA6gOIDiACgOoDgAigMoDqA4AIoDKA6A4gCKA3CXxBCAHqU4gK0KUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdAcQDFARQHQHEAxQFQHOD73B0H2pTiALYqQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUByA5yUxBKBHKQ5gqwIUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFAVAcQHEAxQFQHEBxAGZcAQbauDsO2KoAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAFAdQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUBwAxQEUB2CMkcQQgB6lOICtClAcAMUBFAdAcQDFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHQHEAxQEUB0BxgLNxkxNo4wowYKsCFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQFQHEBxAMUBUBxAcQCmXAEG2rg7DtiqAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAFAdQHEBxABQHUByAKVeAAW8cYEPljQPYqgBbFYCtCvDGAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQFQHEBxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBUBxAcQDFAVAcQHEAFAdQHEBxABQHUBwAxQEUB1AcAMUBFAdAcQDFAVAcQHEAxQFQHEBxABQHUBxAcQAUB1AcAMUBFAdQHADFARQHQHEAxQEUB0BxAMUBUBxAcQAUB1AcQHEAFAdQHADFARQHUBwAxQEUB0BxAMUBFAdAcQDFAVAcQHEAFAdQHGBjZQTACkmOH2/cYXzlS1BP7gAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x1 h7 ybc ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x1 h1 ybd ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x1 h1 ybe ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h8 ybf ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x1 h1 yc0 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z sytuac<span class="_ _1"></span>ji finansowej <span class="ff5">należy an<span class="_ _1"></span>alizować łączn<span class="_ _1"></span>ie z notami objaśni<span class="_ _1"></span>ającymi stanowi<span class="_ _1"></span>ącymi integral<span class="_ _1"></span>ną część </span></div><div class="t m0 x1 h1 yc1 ff4 fs0 fc0 sc0 ls0 ws0">jednostkowego spr<span class="_ _1"></span>awozdania fin<span class="_ _1"></span>ansowego <span class="_ _16"> </span>6 </div><div class="t m0 x1 h9 yc2 ff2 fs5 fc1 sc0 ls0 ws0">Je<span class="_ _1"></span>dno<span class="_ _1"></span>st<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span> s<span class="_ _1"></span>pr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>da<span class="_ _1"></span>ni<span class="_ _1"></span>e <span class="_ _1"></span>z <span class="_ _1"></span>sy<span class="_ _1"></span>tu<span class="_ _1"></span>ac<span class="_ _1"></span>ji<span class="_ _1"></span> f<span class="_ _1"></span>in<span class="_ _1"></span>ans<span class="_ _1"></span>o<span class="_ _1"></span>we<span class="_ _1"></span>j </div><div class="t m0 x1 h1 yc3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yc4 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yc5 w9 h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yc5 wa h1f"><div class="t m0 xf hf y92 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yc5 wb h1f"><div class="t m0 x23 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0"> <span class="ffc">Na dzień </span> </div></div><div class="c x1 yc7 w9 h20"><div class="t m0 x24 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yc7 wa h20"><div class="t m0 x25 h10 yc8 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c x22 yc7 wc h20"><div class="t m0 x26 h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x27 yc7 wd h20"><div class="t m0 x25 h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 yc9 w9 h12"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 yc9 wa h12"><div class="t m0 xf h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yc9 wc h12"><div class="t m0 x1c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 yc9 wd h12"><div class="t m0 x28 h15 yca ffd fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ycb w9 h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x10 ycb wa h13"><div class="t m0 xd h11 ycc ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ycb wc h13"><div class="t m0 x29 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 ycb wd h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ycd w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _0"></span>trwałe<span class="ff9"> </span></div></div><div class="c x10 ycd wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">15<span class="ls0"> </span></div></div><div class="c x22 ycd wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">920<span class="ls0"> </span></div></div><div class="c x27 ycd wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">562<span class="ls0"> </span></div></div><div class="c x1 ycf w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Prawa do korzy<span class="_ _0"></span>stania z aktywów<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 ycf wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div></div><div class="c x22 ycf wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">4 300 </div></div><div class="c x27 ycf wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 085 </div></div><div class="c x1 yd0 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości niematerialn<span class="_ _0"></span>e<span class="ff9"> </span></div></div><div class="c x10 yd0 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div></div><div class="c x22 yd0 wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">37 797 </div></div><div class="c x27 yd0 wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">36 013 </div></div><div class="c x1 yd1 w9 h21"><div class="t m0 xd hf yd2 ffe fs6 fc0 sc0 ls0 ws0">Inwestycje w jedn<span class="_ _0"></span>ostki zależne<span class="ff9"> </span></div></div><div class="c x10 yd1 wa h21"><div class="t m0 x1f h14 yd3 ffd fs6 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div></div><div class="c x22 yd1 wc h21"><div class="t m0 x2c hf yd4 ff9 fs6 fc0 sc0 ls0 ws0">438 885 </div></div><div class="c x27 yd1 wd h21"><div class="t m0 x2d hf yd4 ff9 fs6 fc0 sc0 ls0 ws0">436 040 </div></div><div class="c x1 yd5 w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Inwestycje w jedn<span class="_ _0"></span>ostki stowarzyszone </div></div><div class="c x10 yd5 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x22 yd5 wc h13"><div class="t m0 x2e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 yd5 wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">12 625 </div></div><div class="c x1 yd6 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x10 yd6 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x22 yd6 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">8 227 </div></div><div class="c x27 yd6 wd h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x1 yd7 w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _0"></span> pochodne </div></div><div class="c x10 yd7 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">37<span class="ls0"> </span></div></div><div class="c x22 yd7 wc h13"><div class="t m0 x2e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 yd7 wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">382<span class="ls0"> </span></div></div><div class="c x1 yd8 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 yd8 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">25<span class="ls0"> </span></div></div><div class="c x22 yd8 wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">618<span class="ls0"> </span></div></div><div class="c x27 yd8 wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">394<span class="ls0"> </span></div></div><div class="c x1 yd9 w9 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Aktywa trwa<span class="_ _0"></span>łe<span class="ffb"> </span></div></div><div class="c x10 yd9 wa h13"><div class="t m0 xf h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yd9 wc h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">490 747 </div></div><div class="c x27 yd9 wd h13"><div class="t m0 x2d h11 y95 ffb fs6 fc0 sc0 ls0 ws0">489 101 </div></div><div class="c x1 yda w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x10 yda wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">22<span class="ls0"> </span></div></div><div class="c x22 yda wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x27 yda wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x1 ydb w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _0"></span> pochodne </div></div><div class="c x10 ydb wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">37<span class="ls0"> </span></div></div><div class="c x22 ydb wc h13"><div class="t m0 x2e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 ydb wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">240<span class="ls0"> </span></div></div><div class="c x1 ydc w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x10 ydc wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x22 ydc wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c x27 ydc wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x1 ydd w9 h13"><div class="t m0 xd hf yce ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 ydd wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x22 ydd wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x27 ydd wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x1 y51 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe aktywa<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y51 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">25<span class="ls0"> </span></div></div><div class="c x22 y51 wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">582<span class="ls0"> </span></div></div><div class="c x27 y51 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">1 289<span class="ls0"> </span></div></div><div class="c x1 yde w9 h13"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">Aktywa obrot<span class="_ _0"></span>owe  </div></div><div class="c x10 yde wa h13"><div class="t m0 xf h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yde wc h13"><div class="t m0 x28 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">46 582 </div></div><div class="c x27 yde wd h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">43 455 </div></div><div class="c x1 ydf w9 h22"><div class="t m0 xd h11 yc8 ffc fs6 fc0 sc0 ls0 ws0">Aktywa ogó<span class="_ _0"></span>łem<span class="ffb"> </span></div></div><div class="c x10 ydf wa h22"><div class="t m0 xf h14 yc8 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 ydf wc h22"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">537 329 </div></div><div class="c x27 ydf wd h22"><div class="t m0 x2d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">532 556 </div></div><div class="c x1 ye0 w9 h20"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Pasywa </div></div><div class="c x10 ye0 wa h20"><div class="t m0 xd h11 ye1 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye0 wc h20"><div class="t m0 x29 hb ye2 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 ye0 wd h20"><div class="t m0 xd hb ye2 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ye3 w9 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Kapitał własny  <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 ye3 wa h13"><div class="t m0 xd h11 ycc ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye3 wc h13"><div class="t m0 x29 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 ye3 wd h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ye4 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał podstawo<span class="_ _0"></span>wy <span class="ff9"> </span></div></div><div class="c x10 ye4 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">26<span class="ls0"> </span></div></div><div class="c x22 ye4 wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x27 ye4 wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x1 ye5 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał zapasowy<span class="_ _0"></span>, w tym:<span class="ff9"> </span></div></div><div class="c x10 ye5 wa h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye5 wc h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">321 944 </div></div><div class="c x27 ye5 wd h13"><div class="t m0 x2d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">319 546 </div></div><div class="c x1 y1e w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">z nadwy<span class="_ _0"></span>żki ceny emisyjnej nad warto<span class="_ _0"></span>ścią nominalną</span> </div></div><div class="c x10 y1e wa h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y1e wc h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">297 623 </div></div><div class="c x27 y1e wd h13"><div class="t m0 x2d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">297 623 </div></div><div class="c x1 ye6 w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="lsa">z </span><span class="ffe">odpisów z zy<span class="_ _0"></span>sku</span> </div></div><div class="c x10 ye6 wa h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye6 wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">20 789 </div></div><div class="c x27 ye6 wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">18 391 </div></div><div class="c x1 ye7 w9 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">pozostały</span> </div></div><div class="c x10 ye7 wa h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye7 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x27 ye7 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x1 ye8 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _0"></span>wy<span class="ff9"> </span></div></div><div class="c x10 ye8 wa h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ye8 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 377 </div></div><div class="c x27 ye8 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 496 </div></div><div class="c x1 ye9 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Akcje własne<span class="ff9"> </span></div></div><div class="c x10 ye9 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">27<span class="ls0"> </span></div></div><div class="c x22 ye9 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(725) </div></div><div class="c x27 ye9 wd h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(844) </div></div><div class="c x1 yea w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał z tytułu <span class="_ _0"></span>płatności w formie akcji<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 yea wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c x22 yea wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 401 </div></div><div class="c x27 yea wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 726 </div></div><div class="c x1 yeb w9 h21"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zyski zatrzym<span class="_ _0"></span>ane </div></div><div class="c x10 yeb wa h21"><div class="t m0 xd hf yec ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 yeb wc h21"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">57 771 </div></div><div class="c x27 yeb wd h21"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">24 197 </div></div><div class="c x1 yed w9 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 yed wa h19"><div class="t m0 xf h10 yc8 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yed wc h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">388 213 </div></div><div class="c x27 yed wd h19"><div class="t m0 x2d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">351 565 </div></div><div class="c x1 yee w9 h23"><div class="t m0 x2f h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 yee wa h23"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 yee wc h23"><div class="t m0 x29 hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yee wd h23"><div class="t m0 xd hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yf1 w9 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania<span class="ffb"> </span></div></div><div class="c x10 yf1 wa h13"><div class="t m0 xd h11 ycc ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 yf1 wc h13"><div class="t m0 x29 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 yf1 wd h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yf2 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów, poży<span class="_ _0"></span>czek<span class="ff9"> </span></div></div><div class="c x10 yf2 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div></div><div class="c x22 yf2 wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">91 822 </div></div><div class="c x27 yf2 wd h13"><div class="t m0 x2d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">132 274 </div></div><div class="c x1 yf3 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x10 yf3 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div></div><div class="c x22 yf3 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 952 </div></div><div class="c x27 yf3 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 124 </div></div><div class="c x1 yf4 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Rezerwa z tytułu <span class="_ _0"></span>odroczonego podatku d<span class="_ _0"></span>ochodowego<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 yf4 wa h13"><div class="t m0 xf h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yf4 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">4 288 </div></div><div class="c x27 yf4 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 845 </div></div><div class="c x1 yf5 w9 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania długo<span class="_ _0"></span>terminowe<span class="ffb"> </span></div></div><div class="c x10 yf5 wa h19"><div class="t m0 xf h10 yf6 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yf5 wc h19"><div class="t m0 x28 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">99 062 </div></div><div class="c x27 yf5 wd h19"><div class="t m0 x2d h11 y9f ffb fs6 fc0 sc0 ls0 ws0">137 243 </div></div><div class="c x1 y69 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów, poży<span class="_ _0"></span>czek<span class="ff9"> </span></div></div><div class="c x10 y69 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div></div><div class="c x22 y69 wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">20 663 </div></div><div class="c x27 y69 wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">19 889 </div></div><div class="c x1 yf7 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x10 yf7 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div></div><div class="c x22 yf7 wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 697 </div></div><div class="c x27 yf7 wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x1 yf8 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x10 yf8 wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">32<span class="ls0"> </span></div></div><div class="c x22 yf8 wc h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">19 325 </div></div><div class="c x27 yf8 wd h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">16 052 </div></div><div class="c x1 yf9 w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z umów z klientami<span class="ff9"> </span></div></div><div class="c x10 yf9 wa h13"><div class="t m0 x19 h14 yce ffd fs6 fc0 sc0 ls0 ws0">6 </div></div><div class="c x22 yf9 wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">931<span class="ls0"> </span></div></div><div class="c x27 yf9 wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x1 yfa w9 h21"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu podatku dochod<span class="_ _0"></span>owego<span class="ff9"> </span></div></div><div class="c x10 yfa wa h21"><div class="t m0 xd hf yfb ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 yfa wc h21"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 034 </div></div><div class="c x27 yfa wd h21"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 177 </div></div><div class="c x1 yfc w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu świadczeń pracowniczy<span class="_ _0"></span>ch <span class="ff9"> </span></div></div><div class="c x10 yfc wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div></div><div class="c x22 yfc wc h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls1 ws0">713<span class="ls0"> </span></div></div><div class="c x27 yfc wd h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">346<span class="ls0"> </span></div></div><div class="c x1 yfd w9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff9"> </span></div></div><div class="c x10 yfd wa h13"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x22 yfd wc h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x27 yfd wd h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">4 778 </div></div><div class="c x1 yfe w9 h13"><div class="t m0 xd h11 yce ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoterminowe<span class="ffb"> </span></div></div><div class="c x10 yfe wa h13"><div class="t m0 xf h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yfe wc h13"><div class="t m0 x28 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">50 054 </div></div><div class="c x27 yfe wd h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">43 748 </div></div><div class="c x1 yff w9 h13"><div class="t m0 xd h11 yc6 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania ra<span class="_ _0"></span>zem<span class="ffb"> </span></div></div><div class="c x10 yff wa h13"><div class="t m0 xf h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 yff wc h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">149 116 </div></div><div class="c x27 yff wd h13"><div class="t m0 x2d h11 y95 ffb fs6 fc0 sc0 ls0 ws0">180 991 </div></div><div class="c x1 y100 w9 h19"><div class="t m0 xd h11 yf6 ffc fs6 fc0 sc0 ls0 ws0">Kapitał własny i z<span class="_ _0"></span>obowiązania razem<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 y100 wa h19"><div class="t m0 xf h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 y100 wc h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">537 329 </div></div><div class="c x27 y100 wd h19"><div class="t m0 x2d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">532 556 </div></div><div class="c x1 y101 w9 h24"><div class="t m0 x2f h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x10 y101 wa h24"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y101 wc h24"><div class="t m0 x29 hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y101 wd h24"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x1 hb y102 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y103 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf7" class="pf we h25" ><div class="pc pc7 we h25"><img class="bi x2b y104 wf h26" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x28 h7 y105 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x28 h1 y106 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawo<span class="_ _1"></span>zdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x28 h1 y107 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony 3<span class="_ _1"></span><span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x28 h8 y108 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x28 h1 y109 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawo<span class="_ _1"></span>zdanie <span class="ff5">ze zmian <span class="_ _1"></span>w kapitale włas<span class="_ _1"></span>nym należy analizowa<span class="_ _1"></span>ć łącznie z notam<span class="_ _1"></span>i objaśniającym<span class="_ _1"></span>i stanowiącym<span class="_ _1"></span>i integralną część <span class="ff4">jednostko<span class="_ _1"></span>wego sprawozda<span class="_ _1"></span>nia finansowego <span class="_ _14"> </span>7 </span></span></div><div class="t m0 x28 h9 y10a ff2 fs5 fc1 sc0 ls0 ws0">Je<span class="_ _1"></span>dno<span class="_ _1"></span>st<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span> s<span class="_ _1"></span>pr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>da<span class="_ _1"></span>nie<span class="_ _1"></span> z<span class="_ _1"></span>e<span class="_ _1"></span> <span class="ff3">z<span class="_ _1"></span>mi<span class="_ _1"></span>an<span class="_ _1"></span> w<span class="_ _1"></span> k<span class="_ _1"></span>ap<span class="_ _1"></span>ita<span class="_ _1"></span>le<span class="_ _1"></span> <span class="_ _1"></span>wł<span class="_ _1"></span>as<span class="_ _1"></span>ny<span class="_ _1"></span>m<span class="ff2"> <span class="_ _1"></span> </span></span></div><div class="t m0 x28 h27 y10b ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 h27 y10c ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x30 hb y10d ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff4">Za okres od 1<span class="_ _0"></span> stycznia 2023 <span class="_ _0"></span>r. do 31 grudnia<span class="_ _0"></span> <span class="ls1">202</span>3 r.  </span></span></div><div class="t m0 x28 h28 y10e ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x28 hb y10f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x28 y110 w11 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y110 w12 h29"><div class="t m0 x15 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y110 w13 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y110 w14 h29"><div class="t m0 x34 h2a y97 ffe fs0 fc0 sc0 ls0 ws0">Kapitał zapas<span class="_ _1"></span>owy, w tym:<span class="ff9"> </span></div></div><div class="c x35 y110 w15 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x36 y110 w15 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x37 y110 w15 h29"><div class="t m0 x2c h2a y97 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x38 y110 w16 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x39 y110 w15 h29"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y111 w11 h2b"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y111 w12 h2b"><div class="t m0 xd h2c y112 ffa fs1 fc0 sc0 ls0 ws0">Nota </div></div><div class="c x32 y111 w13 h2b"><div class="t m0 x3a h2a y113 ffe fs0 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 xd h2a y114 ff9 fs0 fc0 sc0 ls0 ws0">podstawowy </div></div><div class="c x33 y111 w17 h2b"><div class="t m0 x19 h2a y115 ffe fs0 fc0 sc0 ls0 ws0">z nadwyżki </div><div class="t m0 x1b h2a y116 ff9 fs0 fc0 sc0 ls0 ws0">ceny </div><div class="t m0 xd h2a y117 ff9 fs0 fc0 sc0 ls0 ws0">emisyjnej nad </div><div class="t m0 x2d h2a y118 ffe fs0 fc0 sc0 ls0 ws0">wartością </div><div class="t m0 x3b h2a y119 ffe fs0 fc0 sc0 ls0 ws0">nominalną<span class="ff9"> </span></div></div><div class="c x3c y111 w18 h2b"><div class="t m0 x1f h2a y113 ffe fs0 fc0 sc0 ls0 ws0">z odpisów <span class="ff9"> </span></div><div class="t m0 x3d h2a y114 ff9 fs0 fc0 sc0 ls0 ws0">z zysku  </div></div><div class="c x3e y111 w19 h2b"><div class="t m0 xf h2a y117 ffe fs0 fc0 sc0 ls0 ws0">pozostały<span class="ff9"> </span></div></div><div class="c x35 y111 w15 h2b"><div class="t m0 x3a h2a y113 ffe fs0 fc0 sc0 ls0 ws0">Kapitał <span class="ff9"> </span></div><div class="t m0 x1f h2a y114 ff9 fs0 fc0 sc0 ls0 ws0">rezerwowy </div></div><div class="c x36 y111 w15 h2b"><div class="t m0 x3f h2a y113 ff9 fs0 fc0 sc0 ls0 ws0">Akcje  </div><div class="t m0 x2c h2a y114 ffe fs0 fc0 sc0 ls0 ws0">własne<span class="ff9"> </span></div></div><div class="c x37 y111 w15 h2b"><div class="t m0 x3b h2a y11a ffe fs0 fc0 sc0 ls0 ws0">Kapitał z </div><div class="t m0 x3f h2a y113 ffe fs0 fc0 sc0 ls0 ws0">tytułu </div><div class="t m0 x26 h2a y114 ffe fs0 fc0 sc0 ls0 ws0">płatności w </div><div class="t m0 x25 h2a y11b ff9 fs0 fc0 sc0 ls0 ws0">formie akcji </div></div><div class="c x38 y111 w16 h2b"><div class="t m0 x3f h2a y113 ff9 fs0 fc0 sc0 ls0 ws0">Zyski  </div><div class="t m0 x26 h2a y114 ff9 fs0 fc0 sc0 ls0 ws0">zatrzymane  </div></div><div class="c x39 y111 w15 h2b"><div class="t m0 x3d h2d y113 ffc fs0 fc0 sc0 ls0 ws0">Kapitał <span class="ffb"> </span></div><div class="t m0 x3a h2d y114 ffc fs0 fc0 sc0 ls0 ws0">własny<span class="ffb"> </span></div></div><div class="c x3f y11c w11 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r.<span class="ffb"> </span></div></div><div class="c x31 y11c w12 h13"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y11c w13 h13"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x33 y11c w17 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">297 623 </div></div><div class="c x3c y11c w18 h13"><div class="t m0 x41 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">18 391 </div></div><div class="c x3e y11c w19 h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x35 y11c w15 h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">5 496 </div></div><div class="c x36 y11c w15 h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(844) </div></div><div class="c x37 y11c w15 h13"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">2 726 </div></div><div class="c x38 y11c w16 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">24 197 </div></div><div class="c x39 y11c w15 h13"><div class="t m0 x19 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">351 565 </div></div><div class="c x3f y11d w11 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zysk netto  </div></div><div class="c x31 y11d w12 h13"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y11d w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y11d w17 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y11d w18 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y11d w19 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y11d w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y11d w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y11d w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y11d w16 h13"><div class="t m0 x40 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x39 y11d w15 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x3f y11e w11 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Całkowite <span class="_ _0"></span>dochody w okresie <span class="ffb"> </span></div></div><div class="c x31 y11e w12 h13"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y11e w13 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y11e w17 h13"><div class="t m0 x1e h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y11e w18 h13"><div class="t m0 x2a h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y11e w19 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y11e w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y11e w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y11e w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y11e w16 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x39 y11e w15 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x3f y11f w11 he"><div class="t m0 xd h11 y8f ffc fs6 fc0 sc0 ls0 ws0">Transakcje z wła<span class="_ _0"></span>ścicielami ujęte bezpo<span class="_ _0"></span>średnio w kapitale </div><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">własnym<span class="ffb"> </span></div></div><div class="c x31 y11f w12 he"><div class="t m0 xd h11 y120 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y11f w13 he"><div class="t m0 x2b hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y11f w17 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3c y11f w18 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y11f w19 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x35 y11f w15 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x36 y11f w15 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y11f w15 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x38 y11f w16 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x39 y11f w15 he"><div class="t m0 xd hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y121 w11 h13"><div class="t m0 xd hb y95 ff5 fs6 fc0 sc0 ls0 ws0">Podział zysku<span class="ff4"> </span></div></div><div class="c x31 y121 w12 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y121 w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y121 w17 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y121 w18 h13"><div class="t m0 x2d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 398 </div></div><div class="c x3e y121 w19 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y121 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y121 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y121 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y121 w16 h13"><div class="t m0 x41 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(2 398) </div></div><div class="c x39 y121 w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3f y122 w11 h13"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Wypłata <span class="ff4">dywid<span class="_ _0"></span>endy </span></div></div><div class="c x31 y122 w12 h13"><div class="t m0 x42 h14 y95 ffd fs6 fc0 sc0 ls1 ws0">29<span class="ls0"> </span></div></div><div class="c x32 y122 w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y122 w17 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y122 w18 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y122 w19 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y122 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y122 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y122 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y122 w16 h13"><div class="t m0 x1f hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(25 006) </div></div><div class="c x39 y122 w15 h13"><div class="t m0 x1f h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(25 006) </div></div><div class="c x3f y123 w11 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał z tytułu <span class="_ _0"></span>płatności w formie akcji<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x31 y123 w12 h13"><div class="t m0 x42 hc y95 ff7 fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c x32 y123 w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y123 w17 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y123 w18 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y123 w19 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y123 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y123 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y123 w15 h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">675<span class="ls0"> </span></div></div><div class="c x38 y123 w16 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y123 w15 h13"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">675<span class="ls0"> </span></div></div><div class="c x3f y124 w11 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Sprzedaż ak<span class="_ _0"></span>cji własnych w ramach programu m<span class="_ _0"></span>otywacyjnego<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x31 y124 w12 h13"><div class="t m0 x42 hc y95 ff7 fs6 fc0 sc0 ls1 ws0">27<span class="ls0"> </span></div></div><div class="c x32 y124 w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y124 w17 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y124 w18 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y124 w19 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y124 w15 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(119) </div></div><div class="c x36 y124 w15 h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">119<span class="ls0"> </span></div></div><div class="c x37 y124 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y124 w16 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y124 w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3f y125 w11 h2e"><div class="t m0 x43 h11 y126 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y125 w12 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y125 w13 h2e"><div class="t m0 x2b hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y125 w17 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3c y125 w18 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y125 w19 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x35 y125 w15 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x36 y125 w15 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y125 w15 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x38 y125 w16 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x39 y125 w15 h2e"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y127 w11 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> grudnia 2023 r.<span class="ffb"> </span></div></div><div class="c x31 y127 w12 h19"><div class="t m0 x15 h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y127 w13 h19"><div class="t m0 x29 h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x33 y127 w17 h19"><div class="t m0 x40 h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">297 <span class="ls0">623 </span></div></div><div class="c x3c y127 w18 h19"><div class="t m0 x41 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">20 789 </div></div><div class="c x3e y127 w19 h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x35 y127 w15 h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">5 377 </div></div><div class="c x36 y127 w15 h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">(725) </div></div><div class="c x37 y127 w15 h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">3 401 </div></div><div class="c x38 y127 w16 h19"><div class="t m0 x40 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">57 771 </div></div><div class="c x39 y127 w15 h19"><div class="t m0 x19 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">388 213 </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x3f h28 y128 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f h28 y129 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f h28 y12a ff5 fs8 fc0 sc0 ls0 ws0">Kwoty zysków zatrzymanyc<span class="_ _1"></span>h i kapitałów zapasow<span class="_ _1"></span>ego oraz rezerwowego p<span class="_ _1"></span>odlegają ograniczeniom w za<span class="_ _1"></span>kresie podziału/wypłaty wy<span class="_ _1"></span>nikaj<span class="_ _0"></span>ącym z<span class="ff4"> </span>przepisów Kodeksu Spółek H<span class="_ _1"></span>andlowych.<span class="ff4"> </span></div><div class="t m0 x3f hb y12b ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y12c ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y12d ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y12e ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y12f ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y130 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y131 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y132 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y133 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y134 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y135 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y136 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f hb y137 ff1 fs6 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf8" class="pf we h25" ><div class="pc pc8 we h25"><img class="bi x2b y104 wf h26" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x3f h7 y105 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x3f h1 y106 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawo<span class="_ _1"></span>zdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x3f h1 y107 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony 3<span class="_ _1"></span><span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x3f h8 y108 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x3f h1 y109 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawo<span class="_ _1"></span>zdanie <span class="ff5">ze zmian <span class="_ _1"></span>w kapitale włas<span class="_ _1"></span>nym należy analizowa<span class="_ _1"></span>ć łącznie z notam<span class="_ _1"></span>i objaśniającym<span class="_ _1"></span>i stanowiącym<span class="_ _1"></span>i integralną część <span class="ff4">jednostko<span class="_ _1"></span>wego sprawozda<span class="_ _1"></span>nia finansowego <span class="_ _14"> </span>8 </span></span></div><div class="t m0 x3f hb y138 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x30 hb y139 ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff4">Za okres od 1<span class="_ _0"></span> stycznia 2022 <span class="_ _0"></span>r. do 31 grudnia<span class="_ _0"></span> <span class="ls1">202</span>2 r.  </span></span></div><div class="t m0 x3f hb y13a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y13b w1a h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y13b w1b h12"><div class="t m0 x15 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y13b w13 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y13b w1c h12"><div class="t m0 x34 h2a yca ffe fs0 fc0 sc0 ls0 ws0">Kapitał zapas<span class="_ _1"></span>owy, w tym:<span class="ff9"> </span></div></div><div class="c x35 y13b w15 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x36 y13b w1d h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x37 y13b w1d h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x38 y13b w13 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x39 y13b w1d h12"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x3f y13c w1a h2f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y13c w1b h2f"><div class="t m0 x15 h10 y13d ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y13c w13 h2f"><div class="t m0 x3a h2a y13e ffe fs0 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 xd h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">podstawowy </div></div><div class="c x33 y13c w1e h2f"><div class="t m0 x19 h2a y1 ffe fs0 fc0 sc0 ls0 ws0">z nadwyżki </div><div class="t m0 x1b h2a y140 ff9 fs0 fc0 sc0 ls0 ws0">ceny </div><div class="t m0 xd h2a y141 ff9 fs0 fc0 sc0 ls0 ws0">emisyjnej nad </div><div class="t m0 x3d h2a y142 ffe fs0 fc0 sc0 ls0 ws0">wartością </div><div class="t m0 x3b h2a y119 ffe fs0 fc0 sc0 ls0 ws0">nominalną<span class="ff9"> </span></div></div><div class="c x3c y13c w1f h2f"><div class="t m0 x1f h2a y13e ffe fs0 fc0 sc0 ls0 ws0">z odpisów <span class="ff9"> </span></div><div class="t m0 x3d h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">z zysku  </div></div><div class="c x3e y13c w20 h2f"><div class="t m0 xf h2a y141 ffe fs0 fc0 sc0 ls0 ws0">pozostały<span class="ff9"> </span></div></div><div class="c x35 y13c w15 h2f"><div class="t m0 x3a h2a y13e ffe fs0 fc0 sc0 ls0 ws0">Kapitał <span class="ff9"> </span></div><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">rezerwowy </div></div><div class="c x36 y13c w1d h2f"><div class="t m0 x3f h2a y13e ff9 fs0 fc0 sc0 ls0 ws0">Akcje  </div><div class="t m0 x2c h2a y13f ffe fs0 fc0 sc0 ls0 ws0">własne<span class="ff9"> </span></div></div><div class="c x37 y13c w1d h2f"><div class="t m0 x41 h2a y143 ffe fs0 fc0 sc0 ls0 ws0">Kapitał z </div><div class="t m0 x3f h2a y13e ffe fs0 fc0 sc0 ls0 ws0">tytułu </div><div class="t m0 x42 h2a y13f ffe fs0 fc0 sc0 ls0 ws0">płatności w </div><div class="t m0 x25 h2a y11b ff9 fs0 fc0 sc0 ls0 ws0">formie akcji </div></div><div class="c x38 y13c w13 h2f"><div class="t m0 x28 h2a y13e ff9 fs0 fc0 sc0 ls0 ws0">Zyski  </div><div class="t m0 x26 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">zatrzymane  </div></div><div class="c x39 y13c w1d h2f"><div class="t m0 x3d h2d y13e ffc fs0 fc0 sc0 ls0 ws0">Kapitał <span class="ffb"> </span></div><div class="t m0 x3a h2d y13f ffc fs0 fc0 sc0 ls0 ws0">własny<span class="ffb"> </span></div></div><div class="c x3f y144 w1a h21"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r.<span class="ffb"> </span></div></div><div class="c x31 y144 w1b h21"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y144 w13 h21"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">369<span class="ls0"> </span></div></div><div class="c x33 y144 w1e h21"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">170 503 </div></div><div class="c x3c y144 w1f h21"><div class="t m0 x2d h11 y95 ffb fs6 fc0 sc0 ls0 ws0">2 588 </div></div><div class="c x3e y144 w20 h21"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x35 y144 w15 h21"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">5 622 </div></div><div class="c x36 y144 w1d h21"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(970) </div></div><div class="c x37 y144 w1d h21"><div class="t m0 x2c h11 y95 ffb fs6 fc0 sc0 ls0 ws0">1 796 </div></div><div class="c x38 y144 w13 h21"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">12 <span class="ls0">596 </span></div></div><div class="c x39 y144 w1d h21"><div class="t m0 x19 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">196 036 </div></div><div class="c x3f y145 w1a h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zysk netto  </div></div><div class="c x31 y145 w1b h13"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y145 w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y145 w1e h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y145 w1f h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y145 w20 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y145 w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y145 w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y145 w1d h13"><div class="t m0 xd hf y95 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x38 y145 w13 h13"><div class="t m0 x40 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x39 y145 w1d h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x3f y146 w1a h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Całkowite <span class="_ _0"></span>dochody w okresie <span class="ffb"> </span></div></div><div class="c x31 y146 w1b h13"><div class="t m0 x15 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y146 w13 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y146 w1e h13"><div class="t m0 x1e h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y146 w1f h13"><div class="t m0 x2a h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y146 w20 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y146 w15 h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y146 w1d h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y146 w1d h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y146 w13 h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x39 y146 w1d h13"><div class="t m0 x40 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x3f y147 w1a h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Transakcje z wła<span class="_ _0"></span>ścicielami ujęte bezpo<span class="_ _0"></span>średnio w kapitale </div><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">własnym<span class="ffb"> </span></div></div><div class="c x31 y147 w1b h30"><div class="t m0 xd h11 y149 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y147 w13 h30"><div class="t m0 x2b hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y147 w1e h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3c y147 w1f h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y147 w20 h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x35 y147 w15 h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x36 y147 w1d h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y147 w1d h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x38 y147 w13 h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x39 y147 w1d h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y14a w1a h13"><div class="t m0 xd hb y95 ff5 fs6 fc0 sc0 ls0 ws0">Podział zysku<span class="ff4"> </span></div></div><div class="c x31 y14a w1b h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y14a w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y14a w1e h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y14a w1f h13"><div class="t m0 x41 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">15 803 </div></div><div class="c x3e y14a w20 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y14a w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y14a w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y14a w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y14a w13 h13"><div class="t m0 x1f hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(15 803) </div></div><div class="c x39 y14a w1d h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3f y14b w1a h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Podwyższenie k<span class="_ _0"></span>apitału<span class="ff9"> </span></div></div><div class="c x31 y14b w1b h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y14b w13 h13"><div class="t m0 x1b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">75<span class="ls0"> </span></div></div><div class="c x33 y14b w1e h13"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">127 120 </div></div><div class="c x3c y14b w1f h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y14b w20 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y14b w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y14b w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y14b w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y14b w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y14b w1d h13"><div class="t m0 x19 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">127 195 </div></div><div class="c x3f y14c w1a h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał z tytułu <span class="_ _0"></span>płatności w formie akcji<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x31 y14c w1b h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y14c w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y14c w1e h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y14c w1f h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y14c w20 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y14c w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y14c w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y14c w1d h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">930<span class="ls0"> </span></div></div><div class="c x38 y14c w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y14c w1d h13"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">930<span class="ls0"> </span></div></div><div class="c x3f y14d w1a h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Koszty emisji akcji<span class="_ _0"></span> </div></div><div class="c x31 y14d w1b h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y14d w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y14d w1e h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y14d w1f h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y14d w20 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y14d w15 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x36 y14d w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y14d w1d h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y14d w13 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y14d w1d h13"><div class="t m0 x12 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3f y14e w1a h21"><div class="t m0 xd hb y14f ff5 fs6 fc0 sc0 ls0 ws0">Sprzedaż ak<span class="_ _0"></span>cji własnych w ramach ESOP<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x31 y14e w1b h21"><div class="t m0 xd hb y150 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y14e w13 h21"><div class="t m0 x12 hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x33 y14e w1e h21"><div class="t m0 x1e hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3c y14e w1f h21"><div class="t m0 x2a hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y14e w20 h21"><div class="t m0 x12 hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x35 y14e w15 h21"><div class="t m0 x2c hf y14f ff9 fs6 fc0 sc0 ls0 ws0">(126) </div></div><div class="c x36 y14e w1d h21"><div class="t m0 x29 hf y14f ff9 fs6 fc0 sc0 ls1 ws0">126<span class="ls0"> </span></div></div><div class="c x37 y14e w1d h21"><div class="t m0 x12 hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x38 y14e w13 h21"><div class="t m0 x12 hf y14f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x39 y14e w1d h21"><div class="t m0 x12 h11 y14f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x3f y151 w1a h31"><div class="t m0 x43 h11 yef ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y151 w1b h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y151 w13 h31"><div class="t m0 x2b hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y151 w1e h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3c y151 w1f h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y151 w20 h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x35 y151 w15 h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x36 y151 w1d h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y151 w1d h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x38 y151 w13 h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x39 y151 w1d h31"><div class="t m0 xd hb yef ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y152 w1a h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> <span class="ffb">grudnia 2022 r. </span></div></div><div class="c x31 y152 w1b h19"><div class="t m0 x15 h14 y9f ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y152 w13 h19"><div class="t m0 x29 h11 y9f ffb fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x33 y152 w1e h19"><div class="t m0 x40 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">297 623 </div></div><div class="c x3c y152 w1f h19"><div class="t m0 x41 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">18 391 </div></div><div class="c x3e y152 w20 h19"><div class="t m0 x2c h11 y9f ffb fs6 fc0 sc0 ls0 ws0">3 532 </div></div><div class="c x35 y152 w15 h19"><div class="t m0 x2c h11 y9f ffb fs6 fc0 sc0 ls0 ws0">5 496 </div></div><div class="c x36 y152 w1d h19"><div class="t m0 x2c h11 y9f ffb fs6 fc0 sc0 ls0 ws0">(844) </div></div><div class="c x37 y152 w1d h19"><div class="t m0 x2c h11 y9f ffb fs6 fc0 sc0 ls0 ws0">2 726 </div></div><div class="c x38 y152 w13 h19"><div class="t m0 x40 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">24 197 </div></div><div class="c x39 y152 w1d h19"><div class="t m0 x19 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">351 565 </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x3f hb y153 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3f h28 y154 ff5 fs8 fc0 sc0 ls0 ws0">Kwoty zysków zatrzymanyc<span class="_ _1"></span>h<span class="ff4"> i </span>kapitał<span class="ls1">ów</span><span class="ff4"> zapasowego or<span class="_ _1"></span>az rezerwowego <span class="ff5">podlegają ogranicze<span class="_ _1"></span>niom w zakresie<span class="ff4"> </span>podziału/wypłaty wy<span class="_ _1"></span>nikającym z<span class="ff4"> </span>przepisów Kodeksu S<span class="_ _1"></span>półek Handlowych.<span class="ff4"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x44 y155 w21 h32" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x45 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x45 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x45 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x45 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x45 h1 y15a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x45 h1 y15b ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie <span class="ff5">z przepł<span class="_ _1"></span>ywów pienięż<span class="_ _1"></span>nych należy analizować<span class="_ _1"></span> łącznie z no<span class="_ _1"></span>tami objaśniając<span class="_ _1"></span>ymi stanowiącymi<span class="_ _1"></span> integralną część </span></div><div class="t m0 x45 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">jednostkowego spr<span class="_ _1"></span>awozdania fin<span class="_ _1"></span>ansowego <span class="_ _16"> </span>9 </div><div class="t m0 x45 h9 y15d ff3 fs5 fc1 sc0 ls0 ws0">Je<span class="_ _1"></span>dno<span class="_ _1"></span>st<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span> s<span class="_ _1"></span>pr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>da<span class="_ _1"></span>ni<span class="_ _1"></span>e z<span class="_ _1"></span> <span class="_ _1"></span>pr<span class="_ _1"></span>ze<span class="_ _1"></span>pł<span class="_ _1"></span>yw<span class="_ _1"></span>ów <span class="_ _1"></span>p<span class="_ _1"></span>ie<span class="_ _1"></span>nię<span class="_ _1"></span>ż<span class="_ _1"></span>nyc<span class="_ _1"></span>h<span class="ff2"> </span></div><div class="t m0 x45 hb y15e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y15f w22 h33"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y15f w23 h33"><div class="t m0 x2d h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y15f w24 h33"><div class="t m0 x3a h11 y160 ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div><div class="t m0 x18 h11 yce ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x45 y161 w22 h19"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y161 w23 h19"><div class="t m0 x1f h10 y9f ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c x47 y161 w25 h19"><div class="t m0 x19 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x48 y161 w26 h19"><div class="t m0 x26 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x45 y162 w22 h12"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y162 w23 h12"><div class="t m0 x2d h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y162 w25 h12"><div class="t m0 x49 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y162 w26 h12"><div class="t m0 x28 h34 yb1 ffd fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x45 y163 w22 h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Przepływy pieniężne z dzia<span class="_ _0"></span>łalności operacy<span class="_ _0"></span>jnej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y163 w23 h16"><div class="t m0 xd h11 y164 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y163 w25 h16"><div class="t m0 x11 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y163 w26 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y165 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zysk netto za<span class="_ _0"></span> okres sprawozdawczy<span class="_ _0"></span> </div></div><div class="c x46 y165 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y165 w25 h16"><div class="t m0 x29 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x48 y165 w26 h16"><div class="t m0 x2b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x45 y166 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Korekty: </div></div><div class="c x46 y166 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y166 w25 h16"><div class="t m0 x11 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y166 w26 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y167 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- Podatek <span class="_ _0"></span>dochodowy </div></div><div class="c x46 y167 w23 h16"><div class="t m0 x41 h14 y97 ffd fs6 fc0 sc0 ls1 ws0">12<span class="ls0"> </span></div></div><div class="c x47 y167 w25 h16"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">7 594 </div></div><div class="c x48 y167 w26 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2 770 </div></div><div class="c x45 y168 w22 h35"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- Amortyza<span class="_ _0"></span>cja </div></div><div class="c x46 y168 w23 h35"><div class="t m0 x40 h14 y169 ffd fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x47 y168 w25 h35"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">6 598 </div></div><div class="c x48 y168 w26 h35"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">4 808 </div></div><div class="c x45 y16a w22 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zysk ze sp<span class="_ _0"></span>rzedaży udziałów jednostki stowar<span class="_ _0"></span>zyszonej</span> </div></div><div class="c x46 y16a w23 h13"><div class="t m0 x41 h14 yc6 ffd fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x47 y16a w25 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(13 147) </div></div><div class="c x48 y16a w26 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x45 y16b w22 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zysk na <span class="_ _0"></span>sprzedaży niefinansowych ak<span class="_ _0"></span>tywów trwałych<span class="_ _0"></span></span> </div></div><div class="c x46 y16b w23 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y16b w25 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(52) </div></div><div class="c x48 y16b w26 h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(226) </div></div><div class="c x45 y49 w22 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Koszty netto<span class="_ _0"></span> z tytułu odsetek i różn<span class="_ _0"></span>ic kursowych<span class="_ _0"></span></span> </div></div><div class="c x46 y49 w23 h13"><div class="t m0 x41 h14 yc6 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x47 y49 w25 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">9 746 </div></div><div class="c x48 y49 w26 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 463 </div></div><div class="c x45 y16c w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- Dywiden<span class="_ _0"></span>dy otrzymane </div></div><div class="c x46 y16c w23 h16"><div class="t m0 x41 h14 y97 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x47 y16c w25 h16"><div class="t m0 x2c hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(14 706) </div></div><div class="c x48 y16c w26 h16"><div class="t m0 x40 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(11 569) </div></div><div class="c x45 y16d w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Wycena instru<span class="_ _0"></span>mentów finansowych<span class="_ _0"></span></span> </div></div><div class="c x46 y16d w23 h16"><div class="t m0 x41 h14 y97 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x47 y16d w25 h16"><div class="t m0 x12 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x48 y16d w26 h16"><div class="t m0 x1e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2 </div></div><div class="c x45 y16e w22 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- Wycena p<span class="_ _0"></span>rogramu motywacyjnego<span class="_ _0"></span> </div></div><div class="c x46 y16e w23 h13"><div class="t m0 x41 h14 yc6 ffd fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c x47 y16e w25 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">675<span class="ls0"> </span></div></div><div class="c x48 y16e w26 h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">930<span class="ls0"> </span></div></div><div class="c x45 y16f w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmiana stanu: </div></div><div class="c x46 y16f w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y16f w25 h16"><div class="t m0 x11 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y16f w26 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y170 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Należności h<span class="_ _0"></span>andlowych</span> </div></div><div class="c x46 y170 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y170 w25 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(4 450) </div></div><div class="c x48 y170 w26 h16"><div class="t m0 x29 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(736) </div></div><div class="c x45 y171 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Pozostałych<span class="_ _0"></span> aktywów</span> </div></div><div class="c x46 y171 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y171 w25 h16"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">1 039 </div></div><div class="c x48 y171 w26 h16"><div class="t m0 x29 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(753) </div></div><div class="c x45 y172 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zobowiąz<span class="_ _0"></span>ań handlowych</span> </div></div><div class="c x46 y172 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y172 w25 h16"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">3 249 </div></div><div class="c x48 y172 w26 h16"><div class="t m0 x2c hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(2 489) </div></div><div class="c x45 y173 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zobowiąz<span class="_ _0"></span>ań pozostałych</span> </div></div><div class="c x46 y173 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y173 w25 h16"><div class="t m0 x12 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">369<span class="ls0"> </span></div></div><div class="c x48 y173 w26 h16"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(30) </div></div><div class="c x45 y174 w22 h35"><div class="t m0 xd hf y175 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zobowiąz<span class="_ _0"></span>ań z tytułu świadczeń prac<span class="_ _0"></span>owniczych</span> </div></div><div class="c x46 y174 w23 h35"><div class="t m0 xd hf y176 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y174 w25 h35"><div class="t m0 x1e hf yad ff9 fs6 fc0 sc0 ls1 ws0">21<span class="ls0"> </span></div></div><div class="c x48 y174 w26 h35"><div class="t m0 x1e hf yad ff9 fs6 fc0 sc0 ls0 ws0">8 </div></div><div class="c x45 y177 w22 h16"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">Zobowiąz<span class="_ _0"></span>ań z tytułu umów z klientami<span class="_ _0"></span></span> </div></div><div class="c x46 y177 w23 h16"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y177 w25 h16"><div class="t m0 x12 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">684<span class="ls0"> </span></div></div><div class="c x48 y177 w26 h16"><div class="t m0 x23 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">106<span class="ls0"> </span></div></div><div class="c x45 y178 w22 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne wyg<span class="_ _0"></span>enerowane na<span class="_ _0"></span> działalności operacyjnej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y178 w23 h19"><div class="t m0 x2d h10 yf6 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y178 w25 h19"><div class="t m0 x29 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">59 220 </div></div><div class="c x48 y178 w26 h19"><div class="t m0 x2b h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">25 688 </div></div><div class="c x45 y179 w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Podatek zap<span class="_ _0"></span>łacony<span class="ff9"> </span></div></div><div class="c x46 y179 w23 h13"><div class="t m0 x2d h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y179 w25 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(2 317) </div></div><div class="c x48 y179 w26 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(1 939) </div></div><div class="c x45 y17a w22 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne netto<span class="_ _0"></span> z działalności o<span class="_ _0"></span>peracyjnej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y17a w23 h19"><div class="t m0 x2d h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y17a w25 h19"><div class="t m0 x29 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">56 903 </div></div><div class="c x48 y17a w26 h19"><div class="t m0 x2b h11 y9f ffb fs6 fc0 sc0 ls0 ws0">23 749 </div></div><div class="c x45 y17b w22 h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Przepływy pieniężne z dzia<span class="_ _0"></span>łalności inwesty<span class="_ _0"></span>cyjnej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y17b w23 h16"><div class="t m0 xd h11 y164 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y17b w25 h16"><div class="t m0 x11 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y17b w26 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y17c w22 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Odsetki otrzym<span class="_ _0"></span>ane </div></div><div class="c x46 y17c w23 h1c"><div class="t m0 xd hf y17d ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y17c w25 h1c"><div class="t m0 x12 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">362<span class="ls0"> </span></div></div><div class="c x48 y17c w26 h1c"><div class="t m0 x23 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">840<span class="ls0"> </span></div></div><div class="c x45 y17e w22 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x46 y17e w23 h1c"><div class="t m0 x41 h14 y9f ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x47 y17e w25 h1c"><div class="t m0 x1b hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(121) </div></div><div class="c x48 y17e w26 h1c"><div class="t m0 x40 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(14 589) </div></div><div class="c x45 y17f w22 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Spłaty udzielo<span class="_ _0"></span>nych pożyczek<span class="ff9"> </span></div></div><div class="c x46 y17f w23 h1c"><div class="t m0 x41 h14 y9f ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x47 y17f w25 h1c"><div class="t m0 x1b hf y97 ff9 fs6 fc0 sc0 ls0 ws0">1 356 </div></div><div class="c x48 y17f w26 h1c"><div class="t m0 x2b hf y97 ff9 fs6 fc0 sc0 ls0 ws0">36 071 </div></div><div class="c x45 y180 w22 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Dywidendy<span class="_ _0"></span> otrzymane </div></div><div class="c x46 y180 w23 h1c"><div class="t m0 x41 h14 y9f ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x47 y180 w25 h1c"><div class="t m0 x29 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">14 706 </div></div><div class="c x48 y180 w26 h1c"><div class="t m0 x2b hf y97 ff9 fs6 fc0 sc0 ls0 ws0">11 569 </div></div><div class="c x45 y181 w22 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Inwestycje w jedn<span class="_ _0"></span>ostki stowarzyszone </div></div><div class="c x46 y181 w23 h1c"><div class="t m0 x41 h14 y9f ffd fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x47 y181 w25 h1c"><div class="t m0 x29 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">22 887 </div></div><div class="c x48 y181 w26 h1c"><div class="t m0 x2a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(3) </div></div><div class="c x45 y182 w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Inwestycje w jedn<span class="_ _0"></span>ostki zależne<span class="ff9"> </span></div></div><div class="c x46 y182 w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div></div><div class="c x47 y182 w25 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(1 500) </div></div><div class="c x48 y182 w26 h13"><div class="t m0 x19 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(236 103) </div></div><div class="c x45 y183 w22 h21"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wpływy z tytułu<span class="_ _0"></span> sprzedaży rzeczowych<span class="_ _0"></span> aktywów trwałych<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x46 y183 w23 h21"><div class="t m0 xd hf yec ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y183 w25 h21"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls1 ws0">52<span class="ls0"> </span></div></div><div class="c x48 y183 w26 h21"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">226<span class="ls0"> </span></div></div><div class="c x45 y184 w22 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabycie rzecz<span class="_ _0"></span>owych aktywów trwałych<span class="_ _0"></span> i wartości niematerialnych<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x46 y184 w23 h1c"><div class="t m0 x1f h14 y9f ffd fs6 fc0 sc0 ls0 ws0">15,17 </div></div><div class="c x47 y184 w25 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(8 866) </div></div><div class="c x48 y184 w26 h1c"><div class="t m0 x40 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(19 799) </div></div><div class="c x45 y185 w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne nabyte w wyniku połączen<span class="_ _0"></span>ia z UAB Mailer<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x46 y185 w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">21<span class="ls0"> </span></div></div><div class="c x47 y185 w25 h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">584<span class="ls0"> </span></div></div><div class="c x48 y185 w26 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x45 y186 w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Objęcie kon<span class="_ _0"></span>troli nad Appchance Grou<span class="_ _0"></span>p Sp. z o.o. i Center.ai Sp. z o.<span class="_ _0"></span>o.<span class="ff9"> </span></div></div><div class="c x46 y186 w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div></div><div class="c x47 y186 w25 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(902) </div></div><div class="c x48 y186 w26 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x45 y187 w22 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne netto<span class="_ _0"></span> z działalności inwesty<span class="_ _0"></span>cyjnej<span class="ffb"> </span></div></div><div class="c x46 y187 w23 h19"><div class="t m0 x2d h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y187 w25 h19"><div class="t m0 x29 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">28 558 </div></div><div class="c x48 y187 w26 h19"><div class="t m0 x19 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">(221 788) </div></div><div class="c x45 y188 w22 h1c"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Przepływy pieniężne z <span class="_ _0"></span>działalności finansowej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y188 w23 h1c"><div class="t m0 xd h11 y17d ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y188 w25 h1c"><div class="t m0 x11 hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y188 w26 h1c"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y189 w22 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wpływy netto z <span class="_ _0"></span>emisji akcji<span class="ff9"> </span></div></div><div class="c x46 y189 w23 h1c"><div class="t m0 xd hf y17d ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y189 w25 h1c"><div class="t m0 x49 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y189 w26 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">8 945 </div></div><div class="c x45 y18a w22 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Dywidendy </div></div><div class="c x46 y18a w23 h1c"><div class="t m0 x41 h14 y9f ffd fs6 fc0 sc0 ls1 ws0">29<span class="ls0"> </span></div></div><div class="c x47 y18a w25 h1c"><div class="t m0 x2c hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(25 006) </div></div><div class="c x48 y18a w26 h1c"><div class="t m0 x1d hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x45 y18b w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wpływy z tytułu<span class="_ _0"></span> zaciągnięcia kredy<span class="_ _0"></span>tów i pożyczek<span class="ff9"> </span></div></div><div class="c x46 y18b w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div></div><div class="c x47 y18b w25 h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">10 634 </div></div><div class="c x48 y18b w26 h13"><div class="t m0 x3d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">118 831 </div></div><div class="c x45 y18c w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Spłaty kredy<span class="_ _0"></span>tów i pożyczek<span class="ff9"> </span></div></div><div class="c x46 y18c w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div></div><div class="c x47 y18c w25 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(42 944) </div></div><div class="c x48 y18c w26 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(9 997) </div></div><div class="c x45 y18d w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Odsetki zapłaco<span class="_ _0"></span>ne<span class="ff9"> </span></div></div><div class="c x46 y18d w23 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y18d w25 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(17 953) </div></div><div class="c x48 y18d w26 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(5 624) </div></div><div class="c x45 y18e w22 h21"><div class="t m0 xd hf y175 ffe fs6 fc0 sc0 ls0 ws0">Płatności zobowiąz<span class="_ _0"></span>ań z tytułu umów leasing<span class="_ _0"></span>u<span class="ff9"> </span></div></div><div class="c x46 y18e w23 h21"><div class="t m0 x41 h14 y18f ffd fs6 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div></div><div class="c x47 y18e w25 h21"><div class="t m0 x1a hf y14f ff9 fs6 fc0 sc0 ls0 ws0">(1 701) </div></div><div class="c x48 y18e w26 h21"><div class="t m0 x2c hf y14f ff9 fs6 fc0 sc0 ls0 ws0">(1 280) </div></div><div class="c x45 y190 w22 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne netto<span class="_ _0"></span> z działalności finansowej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y190 w23 h19"><div class="t m0 x2d h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x47 y190 w25 h19"><div class="t m0 x2c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">(76 971) </div></div><div class="c x48 y190 w26 h19"><div class="t m0 x3d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">110 875 </div></div><div class="c x45 y191 w22 h1c"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Przepływy pieniężne netto<span class="_ _0"></span> ogółem<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y191 w23 h1c"><div class="t m0 xd h11 y17d ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y191 w25 h1c"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls0 ws0">8 490 </div></div><div class="c x48 y191 w26 h1c"><div class="t m0 x40 h11 y97 ffb fs6 fc0 sc0 ls0 ws0">(87 164) </div></div><div class="c x45 y192 w22 h1a"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenie (zm<span class="_ _0"></span>niejszenie) stanu śro<span class="_ _0"></span>dków pieniężnych i ich </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">ekwiwalentów<span class="ff9"> </span></div></div><div class="c x46 y192 w23 h1a"><div class="t m0 xd hf y193 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y192 w25 h1a"><div class="t m0 x1b hf ya7 ff9 fs6 fc0 sc0 ls0 ws0">8 490 </div></div><div class="c x48 y192 w26 h1a"><div class="t m0 x40 hf ya7 ff9 fs6 fc0 sc0 ls0 ws0">(87 164) </div></div><div class="c x45 y194 w22 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty na <span class="_ _0"></span>początek okresu<span class="ff9"> </span></div></div><div class="c x46 y194 w23 h13"><div class="t m0 x41 h14 yce ffd fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x47 y194 w25 h13"><div class="t m0 x29 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x48 y194 w26 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">98 881 </div></div><div class="c x45 y195 w22 h36"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne i ich ek<span class="_ _0"></span>wiwalenty na<span class="_ _0"></span> koniec okresu<span class="ffb"> </span></div></div><div class="c x46 y195 w23 h36"><div class="t m0 x41 h10 y196 ffa fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x47 y195 w25 h36"><div class="t m0 x29 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x48 y195 w26 h36"><div class="t m0 x2b h11 y197 ffb fs6 fc0 sc0 ls0 ws0">11 717 </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">10</span> </span></span></div><div class="t m0 x8 h38 y19a ff2 fs9 fc1 sc0 ls0 ws0">N<span class="fs5">ot<span class="_ _1"></span>y<span class="_ _1"></span> d<span class="_ _1"></span>o J<span class="_ _1"></span>e<span class="_ _1"></span>dno<span class="_ _1"></span>st<span class="_ _1"></span>k<span class="_ _1"></span>owe<span class="_ _1"></span>go<span class="_ _1"></span> S<span class="_ _1"></span>pra<span class="_ _1"></span>w<span class="_ _1"></span>oz<span class="_ _1"></span>da<span class="_ _1"></span>ni<span class="_ _1"></span>a F<span class="_ _b"></span>inans<span class="_ _1"></span>o<span class="_ _1"></span>we<span class="_ _1"></span>go<span class="_ _1"></span> </span></div><div class="t m0 x8 h1 y19b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y19c ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y19d ff2 fs6 fc2 sc0 ls6 ws0">1.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff3 fc1">In<span class="_ _1"></span>for<span class="_ _1"></span>mac<span class="_ _1"></span>je<span class="_ _1"></span> o<span class="_ _1"></span>gól<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h27 y19e ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h39 y19f ff2 fsa fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1a0 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">I<span class="_ _b"></span>n<span class="_ _1"></span>f<span class="_ _1"></span><span class="ff3">o<span class="_ _b"></span>r<span class="_ _1"></span>m<span class="_ _1"></span>a<span class="_ _1"></span>c<span class="_ _b"></span>je<span class="_ _b"></span> <span class="_ _1"></span>o<span class="_ _b"></span>gó<span class="_ _b"></span>l<span class="_ _1"></span>n<span class="_ _1"></span>e<span class="_ _b"></span> <span class="_ _1"></span>d<span class="_ _b"></span>ot<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>ąc<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _b"></span><span class="ff2">Ve<span class="_ _b"></span>r<span class="_ _1"></span>c<span class="_ _1"></span>o<span class="_ _b"></span>m <span class="_ _b"></span><span class="lsb">S.<span class="ls0">A<span class="_ _1"></span>.<span class="_ _1"></span> </span></span></span></span></span></span></div><div class="t m0 x8 hb y1a1 ff4 fs6 fc0 sc0 ls0 ws0">Vercom <span class="_ _1b"></span>S<span class="ff5">półka <span class="_ _1b"></span>Akcyjna</span> <span class="_ _10"></span>(<span class="_ _0"></span><span class="ff5">„Spółka”) <span class="_ _10"></span>zo<span class="_ _0"></span>stała <span class="_ _10"></span>przek<span class="_ _0"></span>ształcona <span class="_ _10"></span>ze <span class="_ _10"></span>sp<span class="_ _0"></span>ółki <span class="_ _1b"></span>Vercom <span class="_ _1b"></span>&quot;Spider&quot; <span class="_ _10"></span>Spółka <span class="_ _1b"></span></span>z <span class="_ _1b"></span>o<span class="ff5">graniczoną </span></div><div class="t m0 x8 hb y1a2 ff4 fs6 fc0 sc0 ls0 ws0">o<span class="ff5">dpowied<span class="_ _0"></span>zialnością <span class="_ _1"></span><span class="ff4">s<span class="ff5">półka <span class="_ _1"></span><span class="ff4">komandyto<span class="_ _0"></span>wo <span class="_ _1"></span>- <span class="_ _b"></span>ak<span class="_ _0"></span>cyjna, <span class="_ _1"></span><span class="ff5">w <span class="_ _1"></span>spółkę <span class="_ _1"></span>Vercom sp<span class="_ _1"></span>ółka a<span class="_ _1"></span>kcyjna <span class="ff4">akte<span class="_ _1"></span>m <span class="_ _1"></span>notarialnym z <span class="_ _b"></span>dn<span class="_ _0"></span>ia </span></span></span></span></span></span></div><div class="t m0 x8 hb y1a3 ff4 fs6 fc0 sc0 ls1 ws0">12<span class="ls0"> <span class="_ _1b"></span>listopada <span class="_ _1b"></span>2014 <span class="_ _1b"></span><span class="lsc">r.</span>, <span class="_ _1b"></span>a <span class="_ _1b"></span>w <span class="_ _1b"></span>dniu <span class="_ _1b"></span></span>17<span class="ls0"> grudnia <span class="_ _1b"></span>2014 <span class="_ _1b"></span>r<span class="ff5">. <span class="_ _1b"></span>Spółka <span class="_ _10"></span>została <span class="_ _1b"></span>wp<span class="_ _0"></span>isana <span class="_ _1b"></span>do <span class="_ _1b"></span>Krajowego <span class="_ _1b"></span>Rejestru <span class="_ _1b"></span>Sądowego </span></span></div><div class="t m0 x8 hf y1a4 ff5 fs6 fc0 sc0 ls0 ws0">prowadzoneg<span class="_ _0"></span>o <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>Sąd <span class="_ _1d"> </span>Rejonowy <span class="_ _1d"> </span>Poznań <span class="_ _1c"> </span>Nowe <span class="_ _1c"> </span>Miasto <span class="_ _1c"> </span>i <span class="_ _1d"> </span>Wilda, <span class="_ _1c"> </span>VIII <span class="_ _1d"> </span>Wydział <span class="_ _1c"> </span>Gospodarczy <span class="_ _1d"> </span>Krajowego </div><div class="t m0 x8 hb y1a5 ff5 fs6 fc0 sc0 ls0 ws0">Rejestru <span class="_ _1e"> </span>Sądowego<span class="_ _0"></span><span class="ff4">, <span class="_ _1e"> </span>pod <span class="_ _1e"> </span>numerem <span class="_ _1e"> </span>KRS 0000535618. <span class="_ _1e"> </span>Siedziba <span class="_ _1e"> </span></span>Spółki <span class="_ _1e"> </span><span class="ff4 lsa">znaj</span>duje <span class="_ _1e"> </span>się <span class="_ _1e"> </span>w <span class="_ _1e"> </span>Poznaniu <span class="_ _1e"> </span>przy <span class="ff4"> </span></div><div class="t m0 x8 hb y1a6 ff4 fs6 fc0 sc0 ls0 ws0">ul. Franklin<span class="_ _0"></span>a Roosevelta 22,<span class="_ _0"></span> Polska. </div><div class="t m0 x8 hb y1a7 ff5 fs6 fc0 sc0 ls0 ws0">Podstawowe miejsce p<span class="_ _0"></span>rowadzenia działalno<span class="_ _0"></span>ści: Polska.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1a8 ff5 fs6 fc0 sc0 ls0 ws0">Państwo rejestracji: Polska. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1a9 ff5 fs6 fc0 sc0 ls0 ws0">Adres zarejestrowan<span class="_ _0"></span>ego biura jednostk<span class="_ _0"></span>i: Poznań przy ul. Franklina <span class="_ _0"></span>Roosevelta 22, Polska. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1aa ff4 fs6 fc0 sc0 ls0 ws0">Od <span class="_ _1f"> </span><span class="ff5">dnia <span class="_ _1f"> </span>6 <span class="_ _1f"> </span>maja <span class="_ _1f"> </span>2021 <span class="_ _1f"> </span>r.  akcje <span class="_ _1f"> </span>Spółk<span class="_ _0"></span>i  Ver<span class="_ _0"></span>com <span class="_ _1f"> </span>S.A. <span class="_ _1f"> </span>są  n<span class="_ _0"></span>otowane <span class="_ _c"> </span></span>na  ryn<span class="_ _0"></span>ku <span class="_ _1f"> </span><span class="ff5">głównym</span> <span class="_ _1f"> </span><span class="ff5">Giełd</span>y <span class="_ _1f"> </span><span class="ff5">Papierów </span></div><div class="t m0 x8 hb y1ab ff5 fs6 fc0 sc0 ls0 ws0">Wartościowych w <span class="_ _0"></span>Warszawie S.A.<span class="_ _0"></span><span class="ff4"> </span>(„GPW”)<span class="ff4"> </span>w systemie no<span class="_ _0"></span>towań ciąg<span class="_ _0"></span>łych.<span class="ff4"> </span></div><div class="t m0 x8 hf y1ac ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1b"></span>jest <span class="_ _10"></span>jednostką <span class="_ _1b"></span>dominującą <span class="_ _1b"></span>Grupy <span class="_ _1b"></span>Kapitałowej <span class="_ _10"></span>Ver<span class="_ _0"></span>com <span class="_ _10"></span>(„Gr<span class="_ _0"></span>upa”, <span class="_ _10"></span>„Grup<span class="_ _0"></span>a <span class="_ _10"></span>Kapitałowa”<span class="_ _0"></span>). <span class="_ _10"></span>Jedno<span class="_ _0"></span>cześnie </div><div class="t m0 x8 hb y1ad ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"></span>jest <span class="_ _10"></span>jedno<span class="_ _0"></span>stką <span class="_ _10"></span>zależną <span class="_ _10"></span>od <span class="_ _10"></span>spółki <span class="_ _1b"></span><span class="ff4">cyber_Folks <span class="_ _10"></span>S.A. <span class="_ _10"></span>(dawniej <span class="_ _1b"></span>R22 <span class="_ _10"></span>S.A.) <span class="_ _1b"></span></span>i <span class="_ _0"></span>n<span class="_ _0"></span>ależy <span class="_ _10"></span>do <span class="_ _0"></span>Gr<span class="_ _0"></span>upy <span class="_ _10"></span>Kapitałowej </div><div class="t m0 x8 hb y1ae ff5 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s (dawniej Grupa Kapitałowa <span class="_ _0"></span><span class="ff4">R22). </span></div><div class="t m0 x8 h27 y1af ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h3a y1b0 ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1b1 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">Z<span class="_ _b"></span>ar<span class="_ _b"></span>z<span class="_ _1"></span>ą<span class="_ _1"></span>d<span class="_ _b"></span> <span class="_ _1"></span>i<span class="_ _b"></span> R<span class="_ _b"></span>a<span class="_ _1"></span>d<span class="_ _b"></span>a <span class="_ _b"></span>Na<span class="_ _b"></span>d<span class="_ _1"></span>z<span class="_ _b"></span>or<span class="_ _b"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>a <span class="_ _b"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y1b2 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>skład <span class="_ _1d"> </span>Zarządu <span class="_ _1d"> </span>Spółki <span class="_ _1c"> </span>na <span class="_ _1d"> </span>dzień <span class="_ _1d"> </span><span class="ff4">31 <span class="_ _1c"> </span>g<span class="_ _0"></span>rudnia <span class="_ _1c"></span><span class="ls1">20</span>23 <span class="_ _1d"> </span>r. <span class="_ _1c"></span></span>i <span class="_ _1d"> </span>na <span class="_ _1c"> </span>dzień <span class="_ _1d"> </span>zatwierdzenia <span class="_ _1d"> </span>niniejszego<span class="ff4"> <span class="_ _1d"> </span>jednostkowego </span></div><div class="t m0 x8 hb y1b3 ff4 fs6 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _0"></span>ia finansowego <span class="_ _0"></span>wchodzili: </div><div class="t m0 x4a h3b y1b4 ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Krzysztof Szyszk<span class="_ _0"></span>a - <span class="ff5">Prezes Zarząd<span class="_ _0"></span>u,</span> </span></span></div><div class="t m0 x4a h3b y1b5 ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Adam Lewk<span class="_ _0"></span>owicz - <span class="ff5">Wicepr<span class="_ _0"></span>ezes Zarządu</span>, </span></span></div><div class="t m0 x4a h3b y1b6 ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Tomasz Pakulski <span class="_ _0"></span><span class="ff5">–</span> <span class="ff5">Członek<span class="_ _0"></span> Zarządu.</span> </span></span></div><div class="t m0 x8 h3a y1b7 ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y1b8 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y1b9 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _c"> </span>skład <span class="_ _c"> </span>Rady<span class="_ _0"></span> <span class="_ _c"> </span>Nadzorczej <span class="_ _c"> </span>Spó<span class="_ _0"></span>łki <span class="_ _c"> </span>na <span class="_ _c"> </span>dzień <span class="_ _21"> </span><span class="ff4">31 <span class="_ _c"> </span>grudnia <span class="_ _c"> </span><span class="ls1">2023</span> <span class="_ _c"> </span>r. <span class="_ _21"> </span></span>i <span class="_ _c"> </span>na <span class="_ _c"> </span>dzień <span class="_ _c"> </span>zatwierdzenia <span class="_ _c"> </span>niniejszeg<span class="_ _0"></span>o<span class="ff4"> </span></div><div class="t m0 x8 hb y1ba ff4 fs6 fc0 sc0 ls0 ws0">jednostkoweg<span class="_ _0"></span>o sprawozdania finansoweg<span class="_ _0"></span>o wchod<span class="_ _0"></span>zili: </div><div class="t m0 x4a h3b y1bb ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Jakub Dwern<span class="_ _0"></span>icki, </span></span></div><div class="t m0 x4a h3b y1bc ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Franciszek Szy<span class="_ _0"></span>szka, </span></span></div><div class="t m0 x4a h3b y1bd ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Jakub Juskowiak<span class="_ _0"></span>, </span></span></div><div class="t m0 x4a h3b y1be ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Aleksander Du<span class="_ _0"></span>ch, </span></span></div><div class="t m0 x4a h3b y1bf ff10 fs4 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _20"> </span><span class="ff4 fs6">Joanna Drab<span class="_ _0"></span>ent.<span class="ff2 fs7"> </span></span></span></div><div class="t m0 x8 h1d y1c0 ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d yfa ff3 fs6 fc0 sc0 ls0 ws0">Zmiany w skła<span class="_ _0"></span>dzie osobowym <span class="_ _0"></span>Zarządu i <span class="ff2">Rady Na<span class="_ _0"></span>dzorczej </span></div><div class="t m0 x8 hb y1c1 ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>okresie <span class="_ _0"></span>o<span class="_ _0"></span>d <span class="_ _0"></span>1 <span class="_ _0"></span>styczn<span class="_ _0"></span>ia <span class="_ _0"></span>2023 <span class="_ _0"></span>r. <span class="_ _0"></span>do<span class="_ _0"></span> <span class="_ _0"></span>dnia <span class="_ _0"></span>zatwierdzen<span class="_ _0"></span>ia <span class="_ _0"></span>niniejszego<span class="_ _0"></span> <span class="_ _10"></span>jednostkowego <span class="_ _10"></span>sprawozdania <span class="_ _0"></span>fin<span class="_ _0"></span>ansowego </div><div class="t m0 x8 hb y1c2 ff5 fs6 fc0 sc0 ls0 ws0">nie wystąpiły zm<span class="_ _0"></span>iany w składzie o<span class="_ _0"></span>sobowym Zarząd<span class="_ _0"></span>u i Rady Nadzorczej Spółk<span class="_ _0"></span>i.<span class="ff4"> </span></div><div class="t m0 x8 h27 y1c3 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y194 ff4 fs0 fc1 sc0 ls0 ws0"> <span class="_ _e"> </span><span class="ff2 fs6"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANRklEQVR42u3dMQrEMAxEUWnx/a88uUFEgkPI8l7taooPqlwF8IBOYgVgu58JAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBxMUEgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgA4mICQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHetqqquw0BXJLk/EGPLwCcRYC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gKIC4C4AOICiAuAuADiAogLwE7LBPy97jbCdkmG2ccXAM4iQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQE4t8rHC8B1vhYBnEWAuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKICyAuJgDEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBRAXEwDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAugLgA7NcmAG5IMsRlfAHgLALEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAAAAvuUABpkmCYXh2hsAAAAASUVORK5CYII="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">11</span> </span></span></div><div class="t m0 x8 h1d y1c4 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>3<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1 lsd">Pr<span class="ff3 ls0">z<span class="_ _b"></span>ed<span class="_ _b"></span>mi<span class="_ _b"></span>o<span class="_ _1"></span>t<span class="_ _b"></span> <span class="_ _1"></span>d<span class="_ _b"></span>zi<span class="_ _b"></span>a<span class="_ _1"></span>ł<span class="_ _1"></span>a<span class="_ _b"></span>ln<span class="_ _b"></span>o<span class="_ _1"></span>ś<span class="_ _b"></span>ci<span class="_ _b"></span><span class="ff2"> </span></span></span></span></div><div class="t m0 x8 h27 y1c5 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y1c6 ff5 fs6 fc0 sc0 ls0 ws0">Głównym <span class="_ _10"></span>przedmiotem <span class="_ _10"></span>działalności <span class="_ _10"></span>Spółk<span class="_ _0"></span>i<span class="ff4"> <span class="_ _0"></span>jest <span class="_ _10"></span></span>świadczenie <span class="_ _0"></span>u<span class="_ _0"></span>sług <span class="_ _0"></span>umo<span class="_ _0"></span>żliwiających <span class="_ _0"></span>integ<span class="_ _0"></span>rację <span class="_ _0"></span>wielu <span class="_ _10"></span>kanałów </div><div class="t m0 x8 hf y1c7 ff5 fs6 fc0 sc0 ls0 ws0">komunikacji  w <span class="_ _1d"> </span>celu<span class="_ _0"></span> <span class="_ _22"> </span>automatyzacji  części <span class="_ _22"> </span>procesów  biznesowych  w <span class="_ _1d"> </span>ob<span class="_ _0"></span>szarze <span class="_ _22"> </span>sprzedaży<span class="_ _0"></span>, <span class="_ _22"> </span>marketingu  oraz </div><div class="t m0 x8 hb y1c8 ff5 fs6 fc0 sc0 ls0 ws0">obsługi  klienta. <span class="_ _1f"> </span>Spółka<span class="ff4">  </span>Vercom  oferu<span class="_ _0"></span>je  możliwość  przesyłania  wiad<span class="_ _0"></span>omości  i  komunikatów  w  oparciu  o </div><div class="t m0 x8 hf y1c9 ff5 fs6 fc0 sc0 ls0 ws0">wszystkie <span class="_ _0"></span>powszechnie <span class="_ _0"></span>stosowan<span class="_ _0"></span>e <span class="_ _0"></span>kanały <span class="_ _0"></span>komunikacji <span class="_ _0"></span>elektronicznej, <span class="_ _0"></span>w <span class="_ _0"></span>tym <span class="_ _0"></span>w szcze<span class="_ _0"></span>gólności sms, <span class="_ _0"></span>email <span class="_ _0"></span>oraz </div><div class="t m0 x8 hb y1ca ff5 fs6 fc0 sc0 ls0 ws0">push. <span class="_ _0"></span>Poza<span class="_ _0"></span> <span class="_ _0"></span>realizacją <span class="_ _0"></span>wysy<span class="_ _0"></span>łek <span class="_ _0"></span>wiadomo<span class="_ _0"></span>ści, <span class="_ _0"></span>w <span class="_ _0"></span>każdy<span class="_ _0"></span>m <span class="_ _0"></span>ze <span class="_ _0"></span>wskazan<span class="_ _0"></span>ych <span class="_ _0"></span>kan<span class="_ _0"></span>ałów <span class="_ _0"></span>kom<span class="_ _0"></span><span class="ff4">unik<span class="_ _0"></span>acji <span class="_ _0"></span></span>Spółka<span class="ff4"> <span class="_ _0"></span>za<span class="_ _0"></span>pewnia </span></div><div class="t m0 x8 hf y1cb ff5 fs6 fc0 sc0 ls0 ws0">dodatkowe <span class="_ _1c"> </span>funkcjonalności <span class="_ _1c"></span>o<span class="_ _1"></span>bejmujące, <span class="_ _1c"> </span>między <span class="_ _23"></span>innym<span class="_ _0"></span>i, <span class="_ _1b"></span>person<span class="_ _0"></span>alizację <span class="_ _23"></span>i <span class="_ _23"></span>weryfikację <span class="_ _23"> </span>danych<span class="_ _0"></span>, <span class="_ _1b"></span>op<span class="_ _0"></span>tymalizację </div><div class="t m0 x8 hb y1cc ff5 fs6 fc0 sc0 ls0 ws0">ścieżki przesyłu, szyfrowanie oraz zaawansowane raportowanie. Narzęd<span class="_ _0"></span>zia oferowane przez Spó<span class="_ _0"></span>łkę<span class="ff4"> </span>Vercom są </div><div class="t m0 x8 hf y1cd ff5 fs6 fc0 sc0 ls0 ws0">stosowane <span class="_ _1c"> </span>zarówno <span class="_ _1c"> </span>do <span class="_ _1c"> </span>automatyzacji <span class="_ _23"></span>kom<span class="_ _0"></span>unikacji <span class="_ _23"></span>transak<span class="_ _0"></span>cyjnej, <span class="_ _23"></span>obejm<span class="_ _0"></span>ującej <span class="_ _23"></span>np. <span class="_ _1c"> </span>potwierdzenia <span class="_ _1c"> </span>zamówień, </div><div class="t m0 x8 hf y1ce ff5 fs6 fc0 sc0 ls0 ws0">autentykację płatności, powiadom<span class="_ _0"></span>ienia o statusie dostawy, j<span class="_ _1"></span>ak również do obsługi komunikacji marketingowej. </div><div class="t m0 x8 hb y1cf ff5 fs6 fc0 sc0 ls0 ws0">Rozwiązania <span class="_ _0"></span>Spółki<span class="_ _0"></span><span class="ff4"> </span>Ver<span class="_ _0"></span>com <span class="_ _0"></span>są ofer<span class="_ _0"></span>owane w <span class="_ _0"></span>formie <span class="_ _0"></span>usługi <span class="_ _0"></span>komunikacji <span class="_ _0"></span>w <span class="_ _0"></span>chmurze <span class="_ _0"></span>(<span class="_ _0"></span><span class="ff7">CPaaS <span class="_ _10"></span>-<span class="ff4"> <span class="_ _0"></span></span>Communication </span></div><div class="t m0 x8 hc y1d0 ff7 fs6 fc0 sc0 ls0 ws0">Platform <span class="_ _21"> </span>as <span class="_ _21"> </span>a <span class="_ _c"> </span>Service<span class="_ _0"></span><span class="ff5">). <span class="_ _21"> </span>W <span class="_ _c"> </span>zależn<span class="_ _0"></span>ości <span class="_ _21"> </span>od <span class="_ _c"> </span>ind<span class="_ _0"></span>ywidualnych <span class="_ _21"> </span>potrzeb <span class="_ _21"> </span>klientów <span class="_ _21"> </span>i <span class="_ _c"> </span>planowanego <span class="_ _21"> </span>kontekstu </span></div><div class="t m0 x8 hb y1d1 ff5 fs6 fc0 sc0 ls0 ws0">wykorzy<span class="_ _0"></span>stania,  dostęp  do  Platformy  Vercom  jest  realizowany  przez  autorski  interfejs  API  <span class="ff4">(<span class="_ _0"></span><span class="ff6">„Application </span></span></div><div class="t m0 x8 hb ya8 ff6 fs6 fc0 sc0 ls0 ws0">Programming I<span class="_ _0"></span>nterface”)<span class="ff4"> <span class="ff5">lub<span class="_ _0"></span> aplikacje webowe udo<span class="_ _0"></span>stępniane poprzez jeden<span class="_ _0"></span> z dedykowanych paneli k<span class="_ _0"></span>lienta.<span class="_ _0"></span></span> </span></div><div class="t m0 x8 hb y1d2 ff5 fs6 fc0 sc0 ls0 ws0">Spółka Verco<span class="_ _0"></span>m S.A. prowadzi działalno<span class="_ _0"></span>ść w <span class="ff4">jed<span class="_ _0"></span>nym segmencie - <span class="_ _0"></span>CPaaS. </span></div><div class="t m0 x8 h1d y1d3 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1d4 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>4<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">W<span class="_ _b"></span>yk<span class="_ _b"></span>az<span class="_ _b"></span> <span class="_ _1"></span>j<span class="_ _b"></span>e<span class="_ _1"></span>d<span class="_ _1"></span>n<span class="_ _b"></span>o<span class="_ _1"></span>s<span class="_ _b"></span>te<span class="_ _b"></span>k <span class="_ _b"></span><span class="ff3">z<span class="_ _1"></span>a<span class="_ _b"></span>l<span class="_ _1"></span>e<span class="_ _1"></span>ż<span class="_ _1"></span><span class="ff2">n<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _1"></span><span class="ff11 fc0"> </span></span></span></span></span></div><div class="t m0 x8 hb y1d5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y1d6 w27 h3c"><div class="t m0 x1e h2 y1d7 ff2 fs1 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x4b y1d6 w28 h3c"><div class="t m0 x3a h2 y1d8 ff2 fs1 fc0 sc0 ls0 ws0">Miejsce </div><div class="t m0 x15 h2 y1d7 ff2 fs1 fc0 sc0 ls0 ws0">prowadzenia </div><div class="t m0 xf h2 y1d9 ff3 fs1 fc0 sc0 ls0 ws0">działalności<span class="ff2"> </span></div></div><div class="c x4c y1d6 w29 h3c"><div class="t m0 x3f h2 y1da ff2 fs1 fc0 sc0 ls0 ws0">Data </div><div class="t m0 x19 h2 y1db ff2 fs1 fc0 sc0 ls0 ws0">utworzenia/ </div><div class="t m0 x3a h3d y1dc ff3 fs1 fc0 sc0 ls0 ws0">objęcia </div><div class="t m0 x3d h2 yb1 ff3 fs1 fc0 sc0 ls0 ws0">kontrolą<span class="ff2"> </span></div></div><div class="c x4d y1dd w2a h3e"><div class="t m0 x3f h3d y1de ff3 fs1 fc0 sc0 ls0 ws0">Udziały w jednostkach </div><div class="t m0 x3a h3d y1df ff3 fs1 fc0 sc0 ls0 ws0">bezpośrednio / pośrednio </div><div class="t m0 x18 h2 yef ff3 fs1 fc0 sc0 ls0 ws0">zależnych na dzień<span class="ff2"> </span></div></div><div class="c x4d y1d6 w7 h3f"><div class="t m0 x2c h2 y1e0 ff2 fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x4e y1d6 w2b h3f"><div class="t m0 x28 h2 y1e0 ff2 fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y1e1 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Redgroup<span class="_ _0"></span> Sp. z o.o. </div></div><div class="c x4b y1e1 w28 h12"><div class="t m0 x19 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1e1 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">27.09.2013 </div></div><div class="c x4d y1e1 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e1 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e2 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">NIRO Media Grou<span class="_ _0"></span>p Sp. z o.o. <span class="_ _0"></span> </div></div><div class="c x4b y1e2 w28 h12"><div class="t m0 x19 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1e2 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">29.01.2009 </div></div><div class="c x4d y1e2 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e2 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e3 w27 h29"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">PromoSMS Sp. <span class="_ _0"></span>z o.o. </div></div><div class="c x4b y1e3 w28 h29"><div class="t m0 x19 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Rybnik, PL </div></div><div class="c x4c y1e3 w29 h29"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">04.11.2019 </div></div><div class="c x4d y1e3 w7 h29"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e3 w2b h29"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e4 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">EPSO Group Sp.<span class="_ _0"></span> z o.o. </div></div><div class="c x4b y1e4 w28 h12"><div class="t m0 x26 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Warszawa, PL </div></div><div class="c x4c y1e4 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">13.01.2020 </div></div><div class="c x4d y1e4 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e4 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e5 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Leadstream Sp. z <span class="_ _0"></span>o.o. </div></div><div class="c x4b y1e5 w28 h12"><div class="t m0 x26 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Warszawa, PL </div></div><div class="c x4c y1e5 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">13.01.2020 </div></div><div class="c x4d y1e5 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e5 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e6 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">MessageFlow.com Gm<span class="_ _0"></span>bH </div></div><div class="c x4b y1e6 w28 h12"><div class="t m0 xf hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Berlin, DE </div></div><div class="c x4c y1e6 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">01.10.2020 </div></div><div class="c x4d y1e6 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e6 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e7 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">ProfiSMS s.r.o.<span class="_ _0"></span> </div></div><div class="c x4b y1e7 w28 h12"><div class="t m0 x41 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Praga, CZ </div></div><div class="c x4c y1e7 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">07.10.2020 </div></div><div class="c x4d y1e7 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1e7 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y183 w27 h40"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">SMS Brana s.r.o.<span class="_ _0"></span> </div></div><div class="c x4b y183 w28 h40"><div class="t m0 x41 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Praga, CZ </div></div><div class="c x4c y183 w29 h40"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">07.10.2020 </div></div><div class="c x4d y183 w7 h40"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y183 w2b h40"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1e8 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Axima SMS Services s.r<span class="_ _0"></span>.o. </div><div class="t m0 x4f h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">4</div><div class="t m0 x50 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y1e8 w28 h12"><div class="t m0 x41 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Praga, CZ </div></div><div class="c x4c y1e8 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">07.10.2020 </div></div><div class="c x4d y1e8 w7 h12"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x4e y1e8 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1ea w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Freshmail Sp. z o<span class="_ _0"></span>.o. </div></div><div class="c x4b y1ea w28 h12"><div class="t m0 x15 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Kraków, PL<span class="ff4"> </span></div></div><div class="c x4c y1ea w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">06.07.2021 </div></div><div class="c x4d y1ea w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1ea w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1eb w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">PushPushGo Sp. z <span class="_ _0"></span>o.o. </div></div><div class="c x4b y1eb w28 h12"><div class="t m0 x15 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Kraków, PL<span class="ff4"> </span></div></div><div class="c x4c y1eb w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">08.07.2021 </div></div><div class="c x4d y1eb w7 h12"><div class="t m0 x18 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">67,42% </div></div><div class="c x4e y1eb w2b h12"><div class="t m0 x23 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">67,42% </div></div><div class="c x8 y1ec w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Freshplanner<span class="_ _0"></span>s Sp. z o.o. </div></div><div class="c x4b y1ec w28 h12"><div class="t m0 x15 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Kraków, PL<span class="ff4"> </span></div></div><div class="c x4c y1ec w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">19.10.2021 </div></div><div class="c x4d y1ec w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1ec w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1ed w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">UAB Mlr grupe </div><div class="t m0 x51 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x45 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y1ed w28 h12"><div class="t m0 x41 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Wilno, LT </div></div><div class="c x4c y1ed w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1ed w7 h12"><div class="t m0 x17 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x4e y1ed w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1ee w27 h29"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">MailerCheck, In<span class="_ _0"></span>c </div></div><div class="c x4b y1ee w28 h29"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Delaware, USA<span class="_ _0"></span> </div></div><div class="c x4c y1ee w29 h29"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1ee w7 h29"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1ee w2b h29"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1ef w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">MailerSend, In<span class="_ _0"></span>c </div></div><div class="c x4b y1ef w28 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Delaware, USA<span class="_ _0"></span> </div></div><div class="c x4c y1ef w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1ef w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1ef w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1f0 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">MailerLite Limited<span class="_ _0"></span> </div></div><div class="c x4b y1f0 w28 h12"><div class="t m0 x41 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Dublin, IE </div></div><div class="c x4c y1f0 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1f0 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1f0 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1f1 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">MailerLite, Inc </div></div><div class="c x4b y1f1 w28 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Delaware, USA<span class="_ _0"></span> </div></div><div class="c x4c y1f1 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1f1 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1f1 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1f2 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Oxylion S.A. </div></div><div class="c x4b y1f2 w28 h12"><div class="t m0 x19 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1f2 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">14.06.2022 </div></div><div class="c x4d y1f2 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1f2 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1f3 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Digiad Sp. z o<span class="_ _0"></span>.o. </div></div><div class="c x4b y1f3 w28 h12"><div class="t m0 x19 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1f3 w29 h12"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">22.07.2022 </div></div><div class="c x4d y1f3 w7 h12"><div class="t m0 x28 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1f3 w2b h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8 y1f4 w27 h29"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Appchance<span class="_ _0"></span> Group Sp. z o.o. </div><div class="t m0 x52 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x53 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y1f4 w28 h29"><div class="t m0 x19 hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1f4 w29 h29"><div class="t m0 x3a hb y90 ff4 fs6 fc0 sc0 ls0 ws0">09.05.2023 </div></div><div class="c x4d y1f4 w7 h29"><div class="t m0 x18 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">52,06% </div></div><div class="c x4e y1f4 w2b h29"><div class="t m0 x14 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y1f5 w27 h42"><div class="t m0 xd hb y148 ff4 fs6 fc0 sc0 ls0 ws0">Center.ai Sp. z o<span class="_ _0"></span>.o.  </div><div class="t m0 xd hf y90 ff5 fs6 fc0 sc0 ls0 ws0">(wcześniej Appch<span class="_ _0"></span>ance Sp. z o.o.) </div><div class="t m0 x13 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x54 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y1f5 w28 h42"><div class="t m0 x19 hb y1f6 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1f5 w29 h42"><div class="t m0 x3a hb y1f6 ff4 fs6 fc0 sc0 ls0 ws0">09.05.2023 </div></div><div class="c x4d y1f5 w7 h42"><div class="t m0 x18 hb y1f6 ff4 fs6 fc0 sc0 ls0 ws0">53,16% </div></div><div class="c x4e y1f5 w2b h42"><div class="t m0 x14 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y1f7 w27 h43"><div class="t m0 xd hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">Zentoshop <span class="_ _0"></span>Sp. z o.o. </div><div class="t m0 x55 h41 y92 ff4 fsc fc0 sc0 ls0 ws0">3</div><div class="t m0 x56 hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4b y1f7 w28 h43"><div class="t m0 x19 hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x4c y1f7 w29 h43"><div class="t m0 x3a hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">21.11.2023 </div></div><div class="c x4d y1f7 w7 h43"><div class="t m0 x28 hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x4e y1f7 w2b h43"><div class="t m0 x14 hf y1e0 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y1f8 w27 h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4b y1f8 w28 h12"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y1f8 w29 h12"><div class="t m0 x21 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y1f8 w7 h12"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y1f8 w2b h12"><div class="t m0 x14 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hc y1f9 ff7 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">12</span> </span></span></div><div class="t m0 x8 h44 y1fa ff7 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x57 hc y1fb ff7 fs6 fc0 sc0 ls0 ws0"> <span class="ff6">W <span class="_ _0"></span>dniu 1<span class="_ _0"></span> lutego<span class="_ _0"></span> 2023 <span class="_ _0"></span>r. nastąp<span class="_ _0"></span>iło połą<span class="_ _0"></span>czenie Vercom <span class="_ _0"></span>S.A. ze <span class="_ _0"></span>spółką <span class="_ _0"></span>UAB Mlr <span class="_ _0"></span>grupe<span class="_ _10"></span></span>  <span class="_ _0"></span>w t<span class="_ _0"></span>rybie art. <span class="_ _0"></span>492 <span class="_ _0"></span>par. 1 </div><div class="t m0 x8 h45 y1fc ff6 fs6 fc0 sc0 ls0 ws0">pkt <span class="_ _10"></span>1)<span class="_ _0"></span> <span class="_ _10"></span>Kodeksu <span class="_ _1b"></span>Spółek <span class="_ _10"></span>Handlowych <span class="_ _1b"></span>(połączenie <span class="_ _1b"></span>przez <span class="_ _10"></span>przejęcie) <span class="_ _1b"></span>poprzez <span class="_ _10"></span>przeniesien<span class="_ _0"></span>ie <span class="_ _10"></span>całego<span class="_ _0"></span> <span class="_ _10"></span>majątku <span class="_ _1b"></span>spółki </div><div class="t m0 x8 hc y1fd ff7 fs6 fc0 sc0 ls0 ws0">UAB Mlr grupe na<span class="_ _0"></span> Vercom S.A<span class="_ _0"></span><span class="ls7">. </span><span class="ff6">Szczegóły w nocie<span class="_ _0"></span></span> <span class="ls6">21</span>. </div><div class="t m0 x8 h44 y1fe ff7 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x57 hc y1ff ff7 fs6 fc0 sc0 ls0 ws0"> W dniu 9 maja 2023 r. <span class="_ _0"></span><span class="ff6">Vercom S.A. objęła 172 dodatko<span class="_ _0"></span>wych udziałów w podwyższonym kapitale <span class="_ _0"></span>zakładowym </span></div><div class="t m0 x8 hc y200 ff7 fs6 fc0 sc0 ls0 ws0">Appchance <span class="_ _1b"></span>Group <span class="_ _10"></span>Sp. <span class="_ _1b"></span>z <span class="_ _10"></span>o.o.<span class="_ _0"></span><span class="ff6">, <span class="_ _10"></span>zwiększając <span class="_ _10"></span>swój <span class="_ _1b"></span>udział <span class="_ _10"></span>w <span class="_ _1b"></span>głosach <span class="_ _1b"></span>do <span class="_ _10"></span>52,06%<span class="_ _0"></span></span> <span class="_ _10"></span><span class="ff6">i <span class="_ _1b"></span>tym <span class="_ _10"></span>samym <span class="_ _10"></span>o<span class="_ _0"></span>bejmując <span class="_ _10"></span>kontro<span class="_ _0"></span>lę </span></div><div class="t m0 x8 hc y201 ff7 fs6 fc0 sc0 ls1 ws0">na<span class="ls0">d  <span class="ff6">tą<span class="_ _1"></span> <span class="_ _22"> </span>jednostką.  Jednocześnie <span class="_ _22"> </span>Vercom <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>objęła  kontrolę <span class="_ _1d"> </span>na<span class="_ _10"></span>d <span class="_ _22"> </span>jednostką  Center.ai <span class="_ _1d"> </span>Sp.  z <span class="_ _1d"> </span>o.o<span class="_ _0"></span>. <span class="_ _1d"> </span>(d<span class="_ _0"></span>awniej </span></span></div><div class="t m0 x8 hc y202 ff6 fs6 fc0 sc0 ls0 ws0">Apchnace Sp<span class="_ _0"></span>. z o.o.), tj. jednostką zależną od A<span class="_ _0"></span>ppchance Group Sp. z o.o.<span class="_ _10"></span><span class="ff7"> </span></div><div class="t m0 x8 h44 y203 ff7 fsc fc0 sc0 ls0 ws0">3</div><div class="t m0 x57 hc y204 ff7 fs6 fc0 sc0 ls0 ws0"> W dniu 21 listopada 2023 r. <span class="ff6">jednostka zależna Redrou<span class="_ _0"></span>p Sp. <span class="_ _1"></span>z o.o. nabyła 100% udziałów w jednostce zależnej<span class="_ _0"></span> </span></div><div class="t m0 x8 hc y205 ff7 fs6 fc0 sc0 ls0 ws0">od cyber_Folks S.<span class="_ _0"></span>A. tj. Zentoshop. Sp. z o.o.<span class="_ _0"></span> </div><div class="t m0 x8 h44 y206 ff7 fsc fc0 sc0 ls0 ws0">4</div><div class="t m0 x57 hc y207 ff7 fs6 fc0 sc0 ls0 ws0"> <span class="_ _10"></span><span class="ff6">W <span class="_ _10"></span>dniu <span class="_ _10"></span>1 <span class="_ _10"></span>listopada <span class="_ _10"></span>2023 <span class="_ _10"></span>r. <span class="_ _10"></span>nastąpiło <span class="_ _10"></span>połą<span class="_ _0"></span>czenie <span class="_ _10"></span>jednostek <span class="_ _10"></span>zależnych <span class="_ _23"></span></span>ProfiSMS <span class="_ _10"></span>s.r.o.<span class="_ _0"></span> <span class="_ _10"></span><span class="lse">z <span class="_ _0"></span></span>Axima<span class="_ _0"></span> <span class="_ _10"></span>SMS <span class="_ _10"></span>Services </div><div class="t m0 x8 hc y208 ff7 fs6 fc0 sc0 ls0 ws0">s.r.o. </div><div class="t m0 x8 hc y209 ff7 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y16e ff5 fs6 fc0 sc0 ls0 ws0">Inwestycje <span class="_ _1f"> </span>w <span class="_ _1f"> </span>jednostki <span class="_ _1f"> </span>zależne <span class="_ _1f"> </span>zrealizowane <span class="_ _1f"> </span>w <span class="_ _1f"> </span>trakcie <span class="_ _1f"> </span><span class="ff4">okr<span class="_ _0"></span>esu <span class="_ _1f"> </span>sprawozdawczego <span class="_ _1f"> </span></span>zakończonego <span class="_ _1f"> </span>w <span class="_ _1f"> </span>dniu <span class="ff4"> </span></div><div class="t m0 x8 hb y20a ff4 fs6 fc0 sc0 ls0 ws0">31 grudn<span class="_ _0"></span>ia <span class="ls1">202</span>3 r. przedstawiono w nocie<span class="_ _0"></span> <span class="ls1">19</span>. </div><div class="t m0 x8 hb y20b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y20c ff5 fs6 fc0 sc0 ls0 ws0">Poniższy schemat <span class="_ _0"></span>przedstawia struktu<span class="_ _0"></span>rę Grupy Kapitałowej Verco<span class="_ _0"></span>m według stanu n<span class="_ _0"></span>a dzień <span class="_ _0"></span><span class="ff4">31 grudnia <span class="_ _0"></span>2023 r.  </span></div><div class="t m0 x8 hb y20d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y20e ff4 fs6 fc0 sc0 ls0 ws0"> <span class="_ _24"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:308.143000px;bottom:775.709000px;width:14.500000px;height:17.250000px;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:271.172000px;bottom:567.006000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfd" class="pf we h25" ><div class="pc pcd we h25"><img class="bi x58 y20f w2c h46" alt="" 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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">13</span> </span></span></div><div class="t m0 x59 hb y216 ff4 fs6 fc0 sc0 ls0 ws0">  </div><div class="t m0 x59 hb y217 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 hb y218 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5a hb y219 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 hb y21a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.481000px;bottom:52.327000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x8 y198 w2 h37" alt="" 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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">14</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y21b ff5 fs6 fc0 sc0 ls0 ws0">Poniższy schemat <span class="_ _0"></span>przedstawia struktu<span class="_ _0"></span>rę Grupy Kapitałowej Verco<span class="_ _0"></span>m według stanu n<span class="_ _0"></span>a dzień <span class="_ _0"></span><span class="ff4">31 grudnia <span class="_ _0"></span>2022 r. </span></div><div class="t m0 x5b hb y21c ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y21d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h47 y21e ff7 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y21f ff4 fs0 fc1 sc0 ls0 ws0"> <span class="_ _e"> </span><span class="ff2 fs6"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">15</span> </span></span></div><div class="t m0 x8 h1d y1c4 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>5<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">W<span class="_ _b"></span>yk<span class="_ _b"></span>az<span class="_ _b"></span> <span class="_ _1"></span>j<span class="_ _b"></span>e<span class="_ _1"></span>d<span class="_ _1"></span>n<span class="_ _b"></span>o<span class="_ _1"></span>s<span class="_ _b"></span>te<span class="_ _b"></span>k <span class="_ _b"></span>s<span class="_ _1"></span>t<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>r<span class="_ _b"></span>z<span class="_ _1"></span>y<span class="_ _1"></span>s<span class="_ _b"></span>z<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _1"></span>y<span class="_ _b"></span>c<span class="_ _1"></span>h<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y220 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y221 w2d h48"><div class="t m0 x5c h2 y222 ff2 fs1 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c x5d y221 w2e h48"><div class="t m0 xf h2 y223 ff2 fs1 fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 x25 h2 y224 ff3 fs1 fc0 sc0 ls0 ws0">powiązania<span class="ff2"> </span></div></div><div class="c x5e y221 w2f h48"><div class="t m0 x2d h2 y225 ff2 fs1 fc0 sc0 ls0 ws0">Data </div><div class="t m0 x1f h2 y223 ff2 fs1 fc0 sc0 ls0 ws0">uzyskania </div><div class="t m0 x26 h3d y224 ff3 fs1 fc0 sc0 ls0 ws0">znaczącego </div><div class="t m0 xf h2 y226 ff3 fs1 fc0 sc0 ls0 ws0">wpływu<span class="ff2"> </span></div></div><div class="c x5f y227 w30 h3e"><div class="t m0 x2b h3d y1de ff3 fs1 fc0 sc0 ls0 ws0">Udziały w jednostkach </div><div class="t m0 x1b h2 y1df ff2 fs1 fc0 sc0 ls0 ws0">stowarzyszonych  </div><div class="t m0 x2e h2 yef ff3 fs1 fc0 sc0 ls0 ws0">na dzień <span class="ff2"> </span></div></div><div class="c x5f y221 w31 h49"><div class="t m0 x3a h2 y9f ff2 fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x60 y221 w32 h49"><div class="t m0 x3f h2 y9f ff2 fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y228 w2d h30"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">User.com Sp. z <span class="_ _0"></span>o.o. </div><div class="t m0 x58 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x55 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y228 w2e h30"><div class="t m0 x25 hb y148 ff4 fs6 fc0 sc0 ls0 ws0">Warszawa, </div><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 lsf ws0">PL<span class="ls0"> </span></div></div><div class="c x5e y228 w2f h30"><div class="t m0 x1f hb y90 ff4 fs6 fc0 sc0 ls0 ws0">16.10.2018 </div></div><div class="c x5f y228 w31 h30"><div class="t m0 x61 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x60 y228 w32 h30"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">30,30% </div></div><div class="c x8 y229 w2d h16"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Appchance<span class="_ _0"></span> Group Sp. z o.o. </div><div class="t m0 x52 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x53 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y229 w2e h16"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x5e y229 w2f h16"><div class="t m0 x1f hb y90 ff4 fs6 fc0 sc0 ls0 ws0">31.10.2018 </div></div><div class="c x5f y229 w31 h16"><div class="t m0 x61 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x60 y229 w32 h16"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">49,05% </div></div><div class="c x8 y22a w2d h42"><div class="t m0 xd hb y22b ff4 fs6 fc0 sc0 ls0 ws0">Center.ai Sp. z o<span class="_ _0"></span>.o.  </div><div class="t m0 xd hf yd2 ff5 fs6 fc0 sc0 ls0 ws0">(wcześniej Appch<span class="_ _0"></span>ance Sp. z o.o.) </div><div class="t m0 x13 h41 y22c ff4 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x54 hb yd2 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y22a w2e h42"><div class="t m0 xd hb yd2 ff5 fs6 fc0 sc0 ls0 ws0">Poznań, PL<span class="ff4"> </span></div></div><div class="c x5e y22a w2f h42"><div class="t m0 x1f hb yd2 ff4 fs6 fc0 sc0 ls0 ws0">24.08.2019 </div></div><div class="c x5f y22a w31 h42"><div class="t m0 x61 hf y22d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x60 y22a w32 h42"><div class="t m0 x1b hb yd2 ff4 fs6 fc0 sc0 ls0 ws0">31,51% </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y22e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h44 y22f ff7 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x57 hc y230 ff7 fs6 fc0 sc0 ls0 ws0">  <span class="ff6">Na dzień 31<span class="_ _0"></span> grudnia 2<span class="_ _0"></span>022 r. S<span class="_ _0"></span>półka Vercom <span class="_ _0"></span>posiadała 49,05% u<span class="_ _0"></span>działów w kapitale zakł<span class="_ _0"></span>adowym i gło<span class="_ _0"></span>sów na </span></div><div class="t m0 x8 h45 y49 ff6 fs6 fc0 sc0 ls0 ws0">Zgromadzeniu <span class="_ _1d"> </span>Wspó<span class="_ _0"></span>lników <span class="_ _1d"> </span>Appchance <span class="_ _1d"> </span>Grou<span class="_ _0"></span>p <span class="_ _1c"> </span>S<span class="_ _0"></span>p. <span class="_ _1d"> </span>z <span class="_ _1d"> </span>o.o. <span class="_ _1d"> </span>Spółka <span class="_ _1d"> </span>Vercom <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>posiada<span class="_ _0"></span>ła <span class="_ _1c"> </span>również <span class="_ _1d"> </span>większo<span class="_ _0"></span>ści </div><div class="t m0 x8 hc y231 ff6 fs6 fc0 sc0 ls0 ws0">głosów <span class="_ _1e"> </span>w <span class="_ _21"> </span>o<span class="_ _0"></span>rganach <span class="_ _1e"> </span>spółki <span class="_ _1e"> </span>(Za<span class="_ _0"></span>rząd) <span class="_ _1e"> </span>Appchance <span class="_ _1e"> </span>Group<span class="_ _0"></span> <span class="_ _21"> </span>Sp<span class="_ _0"></span>. <span class="_ _21"> </span>z <span class="_ _1e"> </span>o.o<span class="_ _0"></span>. <span class="_ _21"> </span>kieru<span class="_ _0"></span>jących <span class="_ _1e"> </span>działaniami<span class="_ _10"></span><span class="ff7"> <span class="_ _1e"> </span></span>znacząco </div><div class="t m0 x8 h45 y4c ff6 fs6 fc0 sc0 ls0 ws0">wpływającymi <span class="_ _1c"> </span>na <span class="_ _1c"> </span>zyski <span class="_ _1c"> </span>tej<span class="_ _0"></span> <span class="_ _23"> </span>je<span class="_ _0"></span>dnostki. <span class="_ _1c"> </span>Kontrolę <span class="_ _1c"> </span>na<span class="_ _0"></span>d <span class="_ _1c"> </span>Appchance <span class="_ _1c"> </span>Group<span class="_ _0"></span> <span class="_ _23"> </span>S<span class="_ _0"></span>p. <span class="_ _1c"> </span>z <span class="_ _23"> </span>o<span class="_ _0"></span>.o. <span class="_ _1c"> </span>sprawowali <span class="_ _1c"> </span>jej <span class="_ _1c"> </span>założyciele </div><div class="t m0 x8 hc y232 ff6 fs6 fc0 sc0 ls0 ws0">uczestniczący <span class="_ _1b"></span>w<span class="ff7"> <span class="_ _0"></span></span>zarządzaniu <span class="_ _1b"></span>jej <span class="_ _1b"></span>d<span class="_ _0"></span>ziałalnością. <span class="_ _23"></span><span class="ff7">W <span class="_ _1b"></span></span>dniu<span class="_ _0"></span> <span class="_ _1b"></span>9 <span class="_ _1b"></span>maja <span class="_ _1b"></span>20<span class="_ _0"></span>23 <span class="_ _1b"></span>r. <span class="_ _1b"></span>Vercom <span class="_ _1b"></span>S.A. <span class="_ _23"></span>objęła <span class="_ _1b"></span>172 <span class="_ _23"></span>dodatkowych </div><div class="t m0 x8 h45 y4f ff6 fs6 fc0 sc0 ls0 ws0">udziałów <span class="_ _23"> </span>w <span class="_ _23"> </span>podwyż<span class="_ _0"></span>szonym <span class="_ _23"></span>kap<span class="_ _0"></span>itale <span class="_ _23"></span>zakładowym <span class="_ _23"> </span>w <span class="_ _23"> </span>Ap<span class="_ _0"></span>pchance <span class="_ _23"> </span>Grou<span class="_ _0"></span>p <span class="_ _23"></span>Sp. <span class="_ _23"> </span>z <span class="_ _23"> </span>o.o<span class="_ _0"></span>.<span class="_ _0"></span>, <span class="_ _23"> </span>zwiększając <span class="_ _23"> </span>s<span class="_ _0"></span>wój <span class="_ _23"></span>udział <span class="_ _23"> </span>w </div><div class="t m0 x8 hc y233 ff6 fs6 fc0 sc0 ls0 ws0">głosach do 52,06%<span class="ff7"> </span>i tym samym <span class="_ _1"></span>obejmują<span class="_ _0"></span>c kontrolę n<span class="_ _1"></span>a tą jednostką. Jednocześnie Vercom S.A. <span class="_ _1"></span>objęła kontrolę </div><div class="t m0 x8 hc y52 ff6 fs6 fc0 sc0 ls0 ws0">nad jednostką Center.ai Sp. z o.o. (dawniej Apchnace Sp. z o.o.), tj. jednostką zależną od <span class="ff7">Appch<span class="_ _0"></span>ance Group Sp. </span></div><div class="t m0 x8 hc y234 ff7 fs6 fc0 sc0 ls0 ws0">z o.o.  </div><div class="t m0 x8 h44 y235 ff7 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x57 hc y55 ff7 fs6 fc0 sc0 ls0 ws0">  <span class="_ _1"></span><span class="ff6">Na <span class="_ _1"></span>dzień 31 <span class="_ _1"></span>grudnia<span class="_ _0"></span> <span class="_ _1"></span>2022 r. <span class="_ _1"></span>Spółka posiadała udziały w <span class="_ _1"></span>jednostce stowarzyszonej <span class="_ _1"></span>User.com Sp. z <span class="_ _1"></span>o.o.<span class="_ _0"></span><span class="ff7"> W <span class="_ _1"></span>dniu </span></span></div><div class="t m0 x8 hc y236 ff7 fs6 fc0 sc0 ls1 ws0">31 <span class="_ _10"></span><span class="ff6 ls0">października <span class="_ _10"></span>2023 <span class="_ _10"></span>r. <span class="_ _10"></span>Grup<span class="_ _0"></span>a <span class="_ _10"></span>dokonała <span class="_ _10"></span>sp<span class="_ _0"></span>rzedaży <span class="_ _10"></span>na <span class="_ _10"></span>rzecz <span class="_ _10"></span>SAS <span class="_ _10"></span>Group<span class="_ _0"></span>e <span class="_ _10"></span>Positive <span class="_ _10"></span>40 <span class="_ _10"></span>ud<span class="_ _0"></span>ziałów <span class="_ _10"></span>stanowiących </span></div><div class="t m0 x8 h45 y58 ff6 fs6 fc0 sc0 ls0 ws0">30,3% <span class="_ _23"></span>kapitału <span class="_ _23"> </span>zakładowego<span class="_ _0"></span> <span class="_ _1b"></span>User.com <span class="_ _1b"></span>S<span class="_ _0"></span>p. <span class="_ _1b"></span>z <span class="_ _23"></span>o.o., <span class="_ _23"></span>za <span class="_ _23"></span>łączną <span class="_ _23"></span>cenę <span class="_ _23"></span>5.600 <span class="_ _23"></span>tys. <span class="_ _1b"></span>USD,<span class="_ _0"></span> <span class="_ _1b"></span>co <span class="_ _23"></span>stanowiło <span class="_ _23"></span>przychód <span class="_ _23"> </span>w </div><div class="t m0 x8 hc y237 ff6 fs6 fc0 sc0 ls0 ws0">kwocie 23.669 tys. <span class="_ _0"></span>zł.<span class="ff7"> </span>Jednostkowy zysk ze zbycia <span class="_ _0"></span>jednostki stowarzyszonej <span class="_ _0"></span>wyniósł 13 147<span class="_ _0"></span> tys. zł<span class="_ _0"></span><span class="ff7 ls7">. <span class="ls0"> </span></span></div><div class="t m0 x8 h4a y238 ff7 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y17f ff4 fs6 fc0 sc0 ls0 ws0">Inwestycje w jed<span class="_ _0"></span>nostki stowarzyszon<span class="_ _0"></span>e przedstawiono w nocie<span class="_ _0"></span><span class="ff1 fs0"> <span class="ls10">20</span></span>. </div><div class="t m0 x8 h4a y180 ff7 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y239 ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>6<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">R<span class="_ _1"></span>o<span class="_ _b"></span>k <span class="_ _b"></span>o<span class="_ _1"></span>b<span class="_ _b"></span>r<span class="_ _1"></span>o<span class="_ _1"></span>t<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>y<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y23a ff5 fs6 fc0 sc0 ls0 ws0">Rok <span class="_ _10"></span>obrotowy <span class="_ _10"></span>i <span class="_ _10"></span>podatkowy <span class="_ _10"></span>Spółki <span class="_ _10"></span>rozpoczął <span class="_ _10"></span>się <span class="_ _10"></span>w <span class="_ _10"></span>dniu <span class="_ _10"></span>1 <span class="_ _10"></span>stycznia <span class="_ _10"></span>202<span class="_ _10"></span><span class="ff4">3 <span class="_ _10"></span></span>r. <span class="_ _10"></span>i <span class="_ _10"></span>zakończył<span class="ff4"> <span class="_ _10"></span></span>się <span class="_ _10"></span><span class="ff4">w <span class="_ _10"></span>dniu <span class="_ _0"></span>3<span class="_ _0"></span>1 grudnia </span></div><div class="t m0 x8 hb y23b ff4 fs6 fc0 sc0 ls1 ws0">202<span class="ls0">3 r. <span class="_ _b"></span><span class="ff5">Poprzedni <span class="_ _b"></span>rok <span class="_ _b"></span>obrotow<span class="_ _1"></span>y <span class="_ _b"></span>rozpoczął <span class="_ _b"></span>się <span class="_ _b"></span>w <span class="_ _b"></span>dniu <span class="_ _b"></span>1 <span class="_ _1"></span><span class="ff4">styczn<span class="_ _1"></span>ia <span class="_ _b"></span><span class="ls1">20<span class="ls6">22<span class="ls0"> <span class="_ _b"></span><span class="ff5">r. <span class="_ _b"></span>i <span class="_ _1"></span>zakońc<span class="_ _1"></span>zył <span class="_ _b"></span>się <span class="_ _b"></span>z <span class="_ _b"></span>dniem <span class="_ _1"></span>31<span class="ff4"> <span class="_ _1"></span>grudnia <span class="_ _3"></span>2022 <span class="ls8">r.</span> </span></span></span></span></span></span></span></span></div><div class="t m0 x8 h4b y23c ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y23d ff2 fs6 fc2 sc0 ls0 ws0">1<span class="_ _1"></span>.<span class="_ _b"></span>7<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">Z<span class="_ _b"></span>at<span class="_ _b"></span>w<span class="_ _1"></span>i<span class="_ _1"></span>e<span class="_ _b"></span>rd<span class="_ _b"></span>z<span class="_ _1"></span>e<span class="_ _b"></span>n<span class="_ _1"></span>i<span class="_ _1"></span>e<span class="_ _b"></span> d<span class="_ _b"></span>o<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _b"></span>u<span class="_ _1"></span>b<span class="_ _b"></span>li<span class="_ _b"></span>k<span class="_ _1"></span>a<span class="_ _1"></span>c<span class="_ _b"></span>j<span class="_ _1"></span>i<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y23e ff4 fs6 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _0"></span>jed<span class="_ _0"></span>nostkowe <span class="_ _10"></span>sprawozdanie <span class="_ _10"></span>finansowe <span class="_ _1b"></span><span class="ff5">sporządzone <span class="_ _0"></span>za <span class="_ _10"></span></span>rok <span class="_ _0"></span>obroto<span class="_ _0"></span>wy <span class="_ _0"></span><span class="ff5">zakoń<span class="_ _0"></span>czony <span class="_ _0"></span>3</span>1<span class="_ _0"></span> <span class="_ _0"></span>grudnia <span class="_ _10"></span>2023 <span class="_ _0"></span>r. </div><div class="t m0 x8 hb y23f ff5 fs6 fc0 sc0 ls0 ws0">zostało<span class="ff4"> </span>zatwierdzo<span class="_ _0"></span>ne do publikacji przez Z<span class="_ _0"></span>arząd Spółki w dniu <span class="_ _0"></span><span class="ff4">25 marca <span class="_ _0"></span>2024 <span class="ls8">r.</span> </span></div><div class="t m0 x8 h27 y83 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y240 ff2 fs6 fc2 sc0 ls6 ws0">2.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff3 fc1">Pod<span class="_ _1"></span>st<span class="_ _1"></span>awa<span class="_ _1"></span> s<span class="_ _1"></span>por<span class="_ _1"></span>zą<span class="_ _1"></span>dz<span class="_ _1"></span>en<span class="_ _1"></span>ia<span class="_ _1"></span> sp<span class="_ _1"></span>ra<span class="_ _1"></span>woz<span class="_ _1"></span>dan<span class="_ _1"></span>i<span class="_ _1"></span>a <span class="_ _1"></span>fin<span class="_ _1"></span>ans<span class="_ _b"></span>owego<span class="_ _1"></span> <span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y241 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y242 ff2 fs6 fc2 sc0 ls0 ws0">2<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">O<span class="_ _1"></span>ś<span class="_ _b"></span>w<span class="_ _1"></span>i<span class="_ _1"></span>a<span class="_ _b"></span>d<span class="_ _1"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>e<span class="_ _1"></span>n<span class="_ _1"></span>i<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>o<span class="_ _b"></span> z<span class="_ _b"></span>g<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>n<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _b"></span>ci<span class="_ _b"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y243 ff4 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1e"> </span><span class="ff5">sprawozdanie <span class="_ _21"> </span>finansowe <span class="_ _21"> </span>zo<span class="_ _0"></span>stało <span class="_ _21"> </span>sporządzone <span class="_ _21"> </span>zgodnie <span class="_ _21"> </span>z <span class="_ _21"> </span>Międzynarodowym<span class="_ _0"></span>i <span class="_ _21"> </span>Standardami </span></div><div class="t m0 x8 hf y244 ff5 fs6 fc0 sc0 ls0 ws0">Rachunkowo<span class="_ _0"></span>ści <span class="_ _1c"> </span>(„MSR”), <span class="_ _1c"> </span>Międ<span class="_ _0"></span>zynarodowym<span class="_ _0"></span>i <span class="_ _1c"> </span>Standardami <span class="_ _1c"> </span>Sprawo<span class="_ _0"></span>zdawczości <span class="_ _1c"> </span>Finan<span class="_ _0"></span>sowej <span class="_ _1c"> </span>(„MSSF”) <span class="_ _1c"> </span>o<span class="_ _0"></span>raz </div><div class="t m0 x8 hf y245 ff5 fs6 fc0 sc0 ls0 ws0">związanymi <span class="_ _1e"> </span>z <span class="_ _21"> </span>nimi <span class="_ _1e"> </span>interpretacjami, <span class="_ _1e"> </span>zatwierdzo<span class="_ _0"></span>nymi <span class="_ _21"> </span>przez <span class="_ _21"> </span>Un<span class="_ _0"></span>ię <span class="_ _21"> </span>Europ<span class="_ _0"></span>ejską <span class="_ _21"> </span>i <span class="_ _21"> </span>ogłoszony<span class="_ _0"></span>mi <span class="_ _21"> </span>w <span class="_ _21"> </span>f<span class="_ _0"></span>ormie </div><div class="t m0 x8 hb y246 ff5 fs6 fc0 sc0 ls0 ws0">rozporządzeń<span class="_ _0"></span> <span class="_ _b"></span>Komisji <span class="_ _1"></span>Europejskiej <span class="_ _1"></span>(„MSSF <span class="_ _1"></span>UE”, <span class="_ _b"></span>„Międ<span class="_ _0"></span>zynarodo<span class="_ _0"></span>we <span class="_ _1"></span>Stand<span class="_ _0"></span>ardy <span class="_ _1"></span>Sprawozdawczości <span class="_ _b"></span>Finan<span class="_ _0"></span>sowej<span class="ff4"> </span></div><div class="t m0 x8 hb y247 ff5 fs6 fc0 sc0 ls0 ws0">UE”).<span class="ff4"> </span></div><div class="t m0 x8 hf y248 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1d"> </span>dniu <span class="_ _1d"> </span>2 <span class="_ _22"> </span>grudnia <span class="_ _1d"> </span>2019 <span class="_ _1d"> </span>r<span class="_ _0"></span>. <span class="_ _1d"> </span>Nadzwyczajne <span class="_ _1d"> </span>Walne <span class="_ _22"> </span>Zgromadzenie <span class="_ _22"> </span>Vercom <span class="_ _1d"> </span>S.A. <span class="_ _1d"> </span>po<span class="_ _0"></span>djęło <span class="_ _1d"> </span>uchwałę <span class="_ _22"> </span>w <span class="_ _1d"> </span>sprawie </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:358.523000px;bottom:389.785000px;width:13.400000px;height:17.240000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">16</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">sporządzan<span class="_ _0"></span>ia <span class="_ _0"></span>sprawozdań <span class="_ _0"></span>finansowych<span class="_ _0"></span> <span class="_ _0"></span>Spółki <span class="_ _0"></span>zgodnie <span class="_ _10"></span>z <span class="_ _0"></span>Międzynarodowymi <span class="_ _0"></span>Stand<span class="_ _0"></span>ardami Sp<span class="_ _0"></span>rawozdawczości </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">Finansowej, któ<span class="_ _0"></span>re zostały zatwierdzone <span class="_ _0"></span>przez Unię Europejską.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">Standardy <span class="_ _0"></span>MSSF UE składają się z:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1ff ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ls0"> <span class="_ _26"> </span><span class="ff5">Międzynarodo<span class="_ _0"></span>wych Standardów Sprawo<span class="_ _0"></span>zdawczości Finansowej,<span class="_ _0"></span></span> </span></div><div class="t m0 x8 hb y200 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ls0"> <span class="_ _27"> </span><span class="ff5">Międzynarodo<span class="_ _0"></span>wych Standardów Rachu<span class="_ _0"></span>nkowości oraz<span class="_ _0"></span></span> </span></div><div class="t m0 x8 hb y201 ff4 fs6 fc0 sc0 lsa ws0">c)<span class="ls0"> <span class="_ _26"> </span><span class="ff5">Interpretacji <span class="_ _f"> </span>wydanych <span class="_ _13"> </span>p<span class="_ _0"></span>rzez <span class="_ _13"> </span>Komitet <span class="_ _f"> </span>ds. <span class="_ _13"> </span>Interpr<span class="_ _0"></span>etacji <span class="_ _13"> </span>Międzyn<span class="_ _0"></span>arodowej <span class="_ _13"> </span>Sp<span class="_ _0"></span>rawozdawczości </span></span></div><div class="t m0 x8 hb y202 ff5 fs6 fc0 sc0 ls0 ws0">Finansowej (IFRIC) lub<span class="_ _0"></span> istniejący wcześniej Stały Ko<span class="_ _0"></span>mitet ds. Interpr<span class="_ _0"></span>etacji (SIC).<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y204 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y205 ff4 fs6 fc0 sc0 ls0 ws0">W  niniejszym <span class="_ _1f"> </span>jednostkowym  <span class="ff5">sprawo<span class="_ _0"></span>zdaniu  finansowym  Spółka  przy<span class="_ _0"></span>jęła  dla  wszystkich  pr<span class="_ _0"></span>ezentowanych </span></div><div class="t m0 x8 hf y207 ff5 fs6 fc0 sc0 ls0 ws0">okresów, <span class="_ _1"></span>wszystkie <span class="_ _1"></span>nowe <span class="_ _1"></span>i <span class="_ _b"></span>zm<span class="_ _0"></span>ienione <span class="_ _1"></span>standardy <span class="_ _1"></span>oraz <span class="_ _1"></span>interpretacje <span class="_ _b"></span>ob<span class="_ _0"></span>owiązujące <span class="_ _1"></span>w <span class="_ _b"></span>Un<span class="_ _0"></span>ii <span class="_ _b"></span>E<span class="_ _0"></span>uropejskiej <span class="_ _1"></span>dla <span class="_ _1"></span>okresu </div><div class="t m0 x8 hb y208 ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawcze<span class="_ _0"></span>go kończącego się 31 grud<span class="_ _0"></span>nia 2023 r.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y209 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y16e ff4 fs6 fc0 sc0 ls0 ws0">Jednostkowe<span class="_ _0"></span> <span class="_ _c"> </span><span class="ff5">sprawozdanie <span class="_ _c"> </span>f<span class="_ _1"></span>inansowe <span class="_ _c"> </span>zostało <span class="_ _c"> </span>sporządzone <span class="_ _c"> </span>w <span class="_ _c"> </span>oparciu <span class="_ _c"> </span>o <span class="_ _1f"> </span>zasad<span class="_ _0"></span>ę <span class="_ _c"> </span>kosztu <span class="_ _c"> </span>historycznego <span class="_ _c"> </span>z<span class="_ _1"></span> </span></div><div class="t m0 x8 hb y20a ff5 fs6 fc0 sc0 ls0 ws0">wyjątkiem akty<span class="_ _0"></span>wów finansowych <span class="_ _0"></span>wycenionych w wartości go<span class="_ _0"></span>dziwej przez wynik<span class="_ _0"></span> finansow<span class="_ _0"></span><span class="ff4 ls1">y.<span class="ls0"> </span></span></div><div class="t m0 x8 h27 y12 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h4c y249 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y24a ff2 fs6 fc2 sc0 ls0 ws0">2<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">S<span class="_ _b"></span>to<span class="_ _b"></span>s<span class="_ _1"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>e <span class="_ _b"></span>z<span class="_ _1"></span>a<span class="_ _1"></span>s<span class="_ _b"></span>ad<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _b"></span>ra<span class="_ _b"></span>c<span class="_ _1"></span>h<span class="_ _b"></span>un<span class="_ _b"></span>k<span class="_ _1"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>oś<span class="_ _b"></span>c<span class="_ _1"></span>i<span class="_ _b"></span> <span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y24b ff4 fs6 fc0 sc0 ls0 ws0">Przedstawione  w  nocie  3  <span class="ff5">is<span class="_ _1"></span>totne  zasady  rachunkowości  stosowane  były  w <span class="_ _22"> </span>sposób  ciągły  we <span class="_ _22"> </span>wszystkich </span></div><div class="t m0 x8 hb y24c ff4 fs6 fc0 sc0 ls0 ws0">prezentowanych<span class="_ _0"></span> okresach. </div><div class="t m0 x8 h27 y24d ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y24e ff2 fs6 fc1 sc0 ls0 ws0">Skonsolidowane sprawo<span class="_ _0"></span>zdanie finansowe<span class="_ _0"></span> </div><div class="t m0 x8 hf y24f ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>sporządza <span class="_ _0"></span>skonsolidowane <span class="_ _0"></span>sprawo<span class="_ _0"></span>zdanie <span class="_ _0"></span>finansowe <span class="_ _0"></span>Grupy <span class="_ _0"></span>Kapitałowej <span class="_ _0"></span>Vercom <span class="_ _0"></span>S.A. <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>MSSF </div><div class="t m0 x8 hf y250 ff5 fs6 fc0 sc0 ls0 ws0">UE.  W <span class="_ _22"> </span>skonsolidowanym  sprawozdaniu  finansowym <span class="_ _22"> </span>podmioty,  w <span class="_ _22"> </span>których  Spółka <span class="_ _22"> </span>posiada  pośrednio  lub<span class="_ _1"></span> </div><div class="t m0 x8 hf y251 ff5 fs6 fc0 sc0 ls0 ws0">bezpośredn<span class="_ _0"></span>io <span class="_ _0"></span>udziały, <span class="_ _0"></span>w <span class="_ _0"></span>co<span class="_ _0"></span> <span class="_ _0"></span>najmniej <span class="_ _0"></span>połowie <span class="_ _10"></span>praw <span class="_ _0"></span>g<span class="_ _0"></span>łosu <span class="_ _0"></span>lub <span class="_ _0"></span>w <span class="_ _1b"></span>inny <span class="_ _0"></span>sposób <span class="_ _0"></span>spr<span class="_ _0"></span>awuje <span class="_ _0"></span>kontrolę, <span class="_ _10"></span>zostały <span class="_ _0"></span>objęte </div><div class="t m0 x8 hf y252 ff5 fs6 fc0 sc0 ls0 ws0">konsolidacją.<span class="_ _0"></span> Skonsolidowane sprawozdanie finansowe Grupy Kapitałowej Vercom S.A. zostało <span class="_ _1"></span>sporządzone i </div><div class="t m0 x8 hf y253 ff5 fs6 fc0 sc0 ls0 ws0">zatwierdzone <span class="_ _1b"></span>do <span class="_ _1b"></span>publikacji <span class="_ _1b"></span>przez <span class="_ _10"></span>Zar<span class="_ _0"></span>ząd <span class="_ _10"></span>Spółk<span class="_ _0"></span>i <span class="_ _10"></span>w <span class="_ _1b"></span>tym <span class="_ _10"></span>samy<span class="_ _0"></span>m <span class="_ _1b"></span>dniu, <span class="_ _10"></span>co <span class="_ _1b"></span>niniejsze <span class="_ _1b"></span>jednostkowe <span class="_ _1b"></span>sprawozdanie </div><div class="t m0 x8 hb y254 ff4 fs6 fc0 sc0 ls0 ws0">finansowe. </div><div class="t m0 x8 hb y255 ff4 fs6 fc0 sc0 ls0 ws0">Czytelnicy <span class="_ _f"> </span>jedn<span class="_ _0"></span>ostkowego <span class="_ _f"> </span>sprawo<span class="_ _0"></span>zdania <span class="_ _f"> </span>finansoweg<span class="_ _0"></span>o <span class="_ _f"> </span>Vercom <span class="_ _f"> </span>S.A. <span class="_ _28"> </span><span class="ff5">powinni <span class="_ _f"> </span>czytać <span class="_ _f"> </span>je <span class="_ _f"> </span>łącz<span class="_ _0"></span>nie <span class="_ _f"> </span>ze </span></div><div class="t m0 x8 hf y256 ff5 fs6 fc0 sc0 ls0 ws0">skonsolidowan<span class="_ _0"></span>ym sprawozd<span class="_ _0"></span>aniem finan<span class="_ _0"></span>sowym Grupy<span class="_ _0"></span> Kapitałowej <span class="_ _0"></span>Vercom <span class="_ _0"></span>S.A. za <span class="_ _0"></span>rok <span class="_ _0"></span>obrotowy za<span class="_ _0"></span>kończony </div><div class="t m0 x8 hb y257 ff4 fs6 fc0 sc0 ls0 ws0">w <span class="_ _1d"> </span>dniu <span class="_ _1d"> </span>31 <span class="_ _1d"> </span>grudnia <span class="_ _1d"> </span>202<span class="_ _0"></span>3 <span class="_ _1d"> </span><span class="ff5">r. <span class="_ _1d"> </span>w <span class="_ _1d"> </span>celu <span class="_ _1d"> </span>uzyskania <span class="_ _1d"> </span>pełn<span class="_ _0"></span>ej <span class="_ _1d"> </span>informacji <span class="_ _1d"> </span>na <span class="_ _1d"> </span>temat <span class="_ _1d"> </span>sytuacji <span class="_ _1d"> </span>finansowej <span class="_ _1d"> </span>oraz <span class="_ _1d"> </span>wy<span class="_ _0"></span>niku </span></div><div class="t m0 x8 hb y258 ff5 fs6 fc0 sc0 ls0 ws0">finansowego<span class="_ _0"></span> Grupy jako całośc<span class="ff4">i.<span class="ff1 fs0 fc1"> </span></span></div><div class="t m0 x8 hb y259 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y25a ff2 fs6 fc2 sc0 ls0 ws0">2<span class="_ _1"></span>.<span class="_ _b"></span>3<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">K<span class="_ _1"></span>o<span class="_ _b"></span>n<span class="_ _1"></span>t<span class="_ _1"></span>y<span class="_ _b"></span>nu<span class="_ _b"></span>a<span class="_ _1"></span>c<span class="_ _b"></span>j<span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _b"></span>dz<span class="_ _b"></span>i<span class="_ _1"></span>a<span class="_ _b"></span>ł<span class="_ _1"></span>a<span class="_ _1"></span>l<span class="_ _b"></span>n<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _1"></span>c<span class="_ _b"></span>i<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y25b ff4 fs6 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _f"> </span><span class="ff5">jednostkowe <span class="_ _f"> </span>sprawozd<span class="_ _0"></span>anie <span class="_ _f"> </span>finansowe <span class="_ _f"> </span>zostało <span class="_ _f"> </span>sporządzone <span class="_ _f"> </span>przy <span class="_ _f"> </span>zał<span class="_ _1"></span>ożeniu <span class="_ _f"> </span>kontynuowania </span></div><div class="t m0 x8 hf y25c ff5 fs6 fc0 sc0 ls0 ws0">działalności <span class="_ _1b"></span>gospod<span class="_ _0"></span>arczej <span class="_ _1b"></span>przez <span class="_ _10"></span>Ver<span class="_ _0"></span>com <span class="_ _1b"></span>S.A. <span class="_ _1b"></span>w <span class="_ _10"></span>dając<span class="_ _0"></span>ej <span class="_ _1b"></span>się <span class="_ _1b"></span>przewidzieć <span class="_ _1b"></span>przy<span class="_ _0"></span>szłości. <span class="_ _10"></span>Na <span class="_ _23"></span>dzień <span class="_ _1b"></span>zatwierdzen<span class="_ _0"></span>ia </div><div class="t m0 x8 hb y25d ff4 fs6 fc0 sc0 ls0 ws0">niniejszego <span class="_ _1b"></span><span class="ff5">jednostkowego <span class="_ _1b"></span>sprawozdania <span class="_ _10"></span>finan<span class="_ _0"></span>sowego <span class="_ _10"></span>Zarząd <span class="_ _10"></span>Spółk<span class="_ _0"></span>i <span class="_ _10"></span>dokonał <span class="_ _10"></span>oceny <span class="_ _1b"></span>i <span class="_ _10"></span>nie <span class="_ _10"></span>stwierdza <span class="_ _1b"></span>istnienia </span></div><div class="t m0 x8 hb y25e ff5 fs6 fc0 sc0 ls0 ws0">okoliczno<span class="_ _0"></span>ści lub istotnych nie<span class="_ _1"></span>pewności wskazujący<span class="_ _0"></span>ch na zagrożenie kontynuowania działalności przez Spółkę.<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb yfd ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _0"></span>d<span class="_ _0"></span>zień <span class="_ _0"></span>3<span class="_ _0"></span><span class="ff4">1 <span class="_ _0"></span>g<span class="_ _0"></span>rudnia <span class="_ _10"></span>2023 <span class="_ _10"></span>r. <span class="_ _0"></span></span>wy<span class="_ _0"></span>stąpiła <span class="_ _0"></span>nad<span class="_ _0"></span>wyżka <span class="_ _10"></span>zobowiązań <span class="_ _10"></span>kr<span class="_ _0"></span>ótkoterminowych <span class="_ _10"></span>nad <span class="_ _10"></span>aktywami <span class="_ _10"></span>obrotowymi<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y25f ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>wy<span class="_ _0"></span>sokości <span class="_ _0"></span>3<span class="_ _0"></span><span class="ff4"> 472 <span class="_ _10"></span>tys. <span class="_ _0"></span></span><span class="lsa">zł</span><span class="ff4">. <span class="_ _10"></span>N</span>a <span class="_ _0"></span>dzień<span class="_ _0"></span> <span class="_ _0"></span>31 <span class="_ _10"></span>grudnia <span class="_ _0"></span>2<span class="_ _0"></span>02<span class="ff4">3 <span class="_ _0"></span></span>r.<span class="_ _0"></span> <span class="_ _0"></span>zobowiązania <span class="_ _10"></span>krótkoterminowe <span class="_ _10"></span>przewyższały<span class="_ _0"></span> <span class="_ _0"></span>aktywa </div><div class="t m0 x8 hb y260 ff5 fs6 fc0 sc0 ls0 ws0">obrotowe <span class="_ _0"></span>Spółki o kwotę 293<span class="_ _0"></span><span class="ff4"> </span>tys. zł<span class="ff4">. </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:194.799000px;bottom:511.819000px;width:9.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">17</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">W ocenie Zarząd<span class="_ _0"></span>u Spółki w/w nadwyżka zobowiązań<span class="_ _0"></span> krótkoterminowych n<span class="_ _0"></span>ad aktywami obrotowy<span class="_ _0"></span>mi nie rodzi </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">zagrożenia <span class="_ _0"></span>dla <span class="_ _0"></span>utr<span class="_ _0"></span>zymania <span class="_ _0"></span>bieżącej p<span class="_ _0"></span>łynności <span class="_ _0"></span>a <span class="_ _0"></span>wynika <span class="_ _0"></span>głównie <span class="_ _0"></span>ze <span class="_ _0"></span>specyfik<span class="_ _0"></span>i d<span class="_ _0"></span>ziałalności <span class="_ _0"></span>operacyjn<span class="_ _0"></span>ej, m<span class="_ _0"></span>odelu </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">biznesowego<span class="_ _0"></span> i dynamiki rozwoju działaln<span class="_ _0"></span>ości:<span class="ff4"> </span></div><div class="t m0 x8 hb y1ff ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff5">Spółka<span class="ff4"> <span class="_ _c"> </span></span>pokr<span class="_ _0"></span>ywa <span class="_ _c"> </span>ewentualne <span class="_ _c"> </span>niedobory<span class="_ _0"></span> <span class="_ _c"> </span>z <span class="_ _c"> </span>bieżących <span class="_ _c"> </span>wpływów <span class="_ _c"> </span>środkó<span class="_ _0"></span>w <span class="_ _c"> </span>pieniężnych <span class="_ _c"> </span>z <span class="_ _c"> </span>działalności </span></span></div><div class="t m0 x62 hb y200 ff5 fs6 fc0 sc0 ls0 ws0">operacyjn<span class="_ _0"></span>ej, <span class="_ _10"></span>w <span class="_ _10"></span>okresie <span class="_ _10"></span>sprawozdawc<span class="_ _0"></span>zym <span class="_ _10"></span>zakończonym <span class="_ _10"></span>3<span class="_ _10"></span><span class="ff4">1 <span class="_ _0"></span>g<span class="_ _0"></span>rudnia <span class="_ _10"></span></span>202<span class="_ _0"></span>3 <span class="_ _10"></span>r. <span class="_ _10"></span>wygenerowane <span class="_ _10"></span>z <span class="_ _10"></span>działa<span class="_ _0"></span>lności </div><div class="t m0 x62 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">operacyjn<span class="_ _0"></span>ej przepływy wyniosły <span class="_ _0"></span><span class="ff4">56 903 </span>ty<span class="_ _0"></span>s. zł; <span class="ff4"> </span></div><div class="t m0 x8 hb y202 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">Spó<span class="_ _0"></span>łka posiada niewyk<span class="_ _0"></span>orzystany limit kredyto<span class="_ _0"></span>wy w kwocie 5<span class="_ _0"></span><span class="ff4"> </span>000 tys. zł;<span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y204 ff4 fs6 fc0 sc0 lsa ws0">c)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff4">Ponadto, <span class="ff5">na dzień sprawo<span class="_ _0"></span>zdawczy Spó<span class="_ _0"></span>łka</span> <span class="ff5">spełnia wszystkie kowenanty wynik<span class="_ _0"></span>ające z umów kredytowych.</span> </span></span></div><div class="t m0 x8 hf y261 ff5 fs6 fc0 sc0 ls0 ws0">Mając <span class="_ _1d"> </span>na <span class="_ _22"> </span>uwadze <span class="_ _22"> </span>powyższe, <span class="_ _1d"> </span>na <span class="_ _22"> </span>dzień <span class="_ _22"> </span>zatwierdzenia <span class="_ _22"> </span>niniejszego <span class="_ _1d"> </span>sprawo<span class="_ _0"></span>zdania <span class="_ _1d"> </span>fin<span class="_ _0"></span>ansowego <span class="_ _1d"> </span>do <span class="_ _22"> </span>publikacji </div><div class="t m0 x8 hf y262 ff5 fs6 fc0 sc0 ls0 ws0">Zarząd <span class="_ _23"> </span>Spółk<span class="_ _0"></span>i <span class="_ _1b"></span>n<span class="_ _0"></span>ie <span class="_ _23"></span>stwierdza <span class="_ _23"></span>istnienia <span class="_ _23"></span>okoliczn<span class="_ _0"></span>ości <span class="_ _23"></span>wskazujących <span class="_ _23"></span>na <span class="_ _23"> </span>za<span class="_ _0"></span>grożenie <span class="_ _1b"></span>k<span class="_ _0"></span>ontynuowania <span class="_ _23"></span>działalno<span class="_ _0"></span>ści </div><div class="t m0 x8 hb y263 ff4 fs6 fc0 sc0 ls0 ws0">przez <span class="ff5">Spó<span class="_ _0"></span>łkę.</span> </div><div class="t m0 x8 h4d y264 ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y265 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y266 ff2 fs6 fc2 sc0 ls0 ws0">2<span class="_ _1"></span>.<span class="_ _b"></span>4<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">W<span class="_ _b"></span>al<span class="_ _b"></span>u<span class="_ _1"></span>t<span class="_ _1"></span>a<span class="_ _b"></span> <span class="_ _1"></span>f<span class="_ _1"></span>u<span class="_ _b"></span>n<span class="_ _1"></span>k<span class="_ _1"></span>c<span class="_ _b"></span>jo<span class="_ _b"></span>n<span class="_ _1"></span>a<span class="_ _b"></span>ln<span class="_ _b"></span>a<span class="_ _1"></span> <span class="_ _b"></span>i <span class="_ _b"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>l<span class="_ _b"></span>u<span class="_ _1"></span>t<span class="_ _1"></span>a<span class="_ _b"></span> <span class="_ _1"></span>p<span class="_ _1"></span>r<span class="_ _b"></span>ez<span class="_ _b"></span>e<span class="_ _1"></span>n<span class="_ _b"></span>ta<span class="_ _b"></span>c<span class="_ _1"></span>j<span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y267 ff5 fs6 fc0 sc0 ls0 ws0">Walutą <span class="_ _23"> </span>fun<span class="_ _0"></span>kcjonalną <span class="_ _23"></span>Spółk<span class="_ _0"></span>i <span class="_ _23"></span>i <span class="_ _23"></span>walutą <span class="_ _1c"> </span>prezentacji <span class="_ _23"></span>niniejszego<span class="_ _10"></span><span class="ff4"> <span class="_ _23"></span>jednostkoweg<span class="_ _0"></span>o <span class="_ _23"></span>sprawozdania <span class="_ _1c"></span>finansowego <span class="_ _1c"></span>jest </span></div><div class="t m0 x8 hb y268 ff5 fs6 fc0 sc0 ls0 ws0">złoty polski (<span class="_ _0"></span>PLN).<span class="ff4"> </span></div><div class="t m0 x8 hb y269 ff4 fs6 fc0 sc0 ls0 ws0">N<span class="ff5">astępujące kur<span class="_ _0"></span>sy zostały przyjęte dla <span class="_ _0"></span>potrzeb wyceny po<span class="_ _0"></span>zycji wyrażonych w walutach inny<span class="_ _0"></span>ch niż PLN:<span class="_ _0"></span></span> </div><div class="t m0 x8 hb y26a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y26b w33 h4e"><div class="t m0 x40 h1d y26c ff2 fs6 fc0 sc0 ls0 ws0">waluta </div></div><div class="c x13 y26d w34 h1f"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y26d w35 h1f"><div class="t m0 x63 h11 yce ffb fs6 fc0 sc0 ls0 ws0"> <span class="ffc">Na dzień </span> </div></div><div class="c x64 y26d w36 h1f"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5d y26d w37 h1f"><div class="t m0 x41 h11 yce ffb fs6 fc0 sc0 ls0 ws0"> <span class="ffc">Za okres 1<span class="_ _0"></span>2 miesięcy </span> </div></div><div class="c x13 y26b w34 h50"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y26b w38 h50"><div class="t m0 xd h1d y26e ff2 fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x65 y26b w39 h50"><div class="t m0 xd h1d y26e ff2 fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x64 y26b w36 h50"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x5d y26b w3a h50"><div class="t m0 x25 h1d y26f ff2 fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x42 h1d y270 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x66 y26b w3b h50"><div class="t m0 x25 h1d y26f ff2 fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x42 h1d y270 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y271 w33 h51"><div class="t m0 x34 h1d y0 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 y271 w34 h51"><div class="t m0 x42 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x24 y271 w38 h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x65 y271 w39 h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y271 w36 h51"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y271 w3a h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x66 y271 w3b h51"><div class="t m0 x61 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y250 w33 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x13 y250 w34 h1f"><div class="t m0 x42 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x24 y250 w38 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x65 y250 w39 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,6899 </div></div><div class="c x64 y250 w36 h1f"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y250 w3a h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,5284 </div></div><div class="c x66 y250 w3b h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,6883 </div></div><div class="c x8 y272 w33 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">CZK </div></div><div class="c x13 y272 w34 h1f"><div class="t m0 x42 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x24 y272 w38 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">0,1759 </div></div><div class="c x65 y272 w39 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">0,1942 </div></div><div class="c x64 y272 w36 h1f"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y272 w3a h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">0,1889 </div></div><div class="c x66 y272 w3b h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">0,1910 </div></div><div class="c x8 y273 w33 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">USD </div></div><div class="c x13 y273 w34 h1f"><div class="t m0 x42 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x24 y273 w38 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">3,9350 </div></div><div class="c x65 y273 w39 h1f"><div class="t m0 x2c hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,4018 </div></div><div class="c x64 y273 w36 h1f"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y273 w3a h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,1823 </div></div><div class="c x66 y273 w3b h1f"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">4,4679 </div></div><div class="c x8 y274 w33 h19"><div class="t m0 x11 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y274 w34 h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x24 y274 w38 h19"><div class="t m0 x1d hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x65 y274 w39 h19"><div class="t m0 x1d hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y274 w36 h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x5d y274 w3a h19"><div class="t m0 x49 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x66 y274 w3b h19"><div class="t m0 x49 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y275 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y276 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y277 ff2 fs6 fc2 sc0 ls6 ws0">3.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff3 fc1">Opi<span class="_ _1"></span>s <span class="_ _1"></span>wa<span class="_ _1"></span>żni<span class="_ _1"></span>ejs<span class="_ _1"></span>z<span class="_ _1"></span>ych<span class="_ _1"></span> z<span class="_ _1"></span>as<span class="_ _1"></span>ad <span class="_ _1"></span>ra<span class="_ _1"></span>ch<span class="_ _1"></span>un<span class="_ _1"></span>kow<span class="_ _1"></span>ośc<span class="_ _1"></span>i<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y278 ff5 fs6 fc0 sc0 ls0 ws0">Spółka sporządza jednostkowe <span class="_ _1"></span>sprawozdanie finansowe zgodnie <span class="_ _1"></span>z MSSF <span class="_ _1"></span>UE. <span class="_ _1"></span>Przedstawione w <span class="_ _1"></span>niniejszej nocie </div><div class="t m0 x8 hb y279 ff5 fs6 fc0 sc0 ls0 ws0">zasady rachunk<span class="_ _0"></span>owości stosowane były, we wszy<span class="_ _0"></span>stkich prezentowany<span class="_ _0"></span>ch okresach, w sposób ciągły<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 hb y27a ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y27b ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">P<span class="_ _1"></span>o<span class="_ _b"></span>ł<span class="_ _1"></span>ą<span class="_ _1"></span>c<span class="_ _b"></span>z<span class="_ _1"></span>e<span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>a<span class="_ _1"></span>/<span class="_ _b"></span>n<span class="_ _1"></span>a<span class="_ _1"></span>b<span class="_ _1"></span>y<span class="_ _b"></span>c<span class="_ _1"></span>i<span class="_ _b"></span>a <span class="_ _b"></span>j<span class="_ _1"></span>e<span class="_ _1"></span>d<span class="_ _1"></span>n<span class="_ _b"></span>o<span class="_ _1"></span>s<span class="_ _b"></span>t<span class="_ _1"></span>e<span class="_ _1"></span>k<span class="_ _b"></span> g<span class="_ _b"></span>os<span class="_ _b"></span>p<span class="_ _b"></span>od<span class="_ _b"></span>a<span class="_ _1"></span>r<span class="_ _1"></span>c<span class="_ _b"></span>z<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y27c ff5 fs6 fc0 sc0 ls0 ws0">Połączenie <span class="_ _1b"></span>jednostek <span class="_ _10"></span>gospodarczy<span class="_ _0"></span>ch <span class="_ _10"></span>to <span class="_ _10"></span>połączen<span class="_ _0"></span>ie <span class="_ _10"></span>o<span class="_ _0"></span>drębnych <span class="_ _10"></span>jednostek<span class="_ _0"></span> <span class="_ _10"></span>lub <span class="_ _10"></span>przedsięwzięć <span class="_ _1b"></span>w <span class="_ _10"></span>jedn<span class="_ _0"></span>ą <span class="_ _10"></span>jednostkę </div><div class="t m0 x8 hf y27d ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawczą<span class="_ _0"></span>. <span class="_ _1b"></span>Wynikiem <span class="_ _1b"></span>prawie <span class="_ _1b"></span>wszystk<span class="_ _0"></span>ich <span class="_ _1b"></span>połączeń <span class="_ _23"></span>jednostek <span class="_ _1b"></span>gospodar<span class="_ _0"></span>czych <span class="_ _1b"></span>jest <span class="_ _1b"></span>objęcie <span class="_ _1b"></span>kontroli <span class="_ _1b"></span>p<span class="_ _0"></span>rzez </div><div class="t m0 x8 hb y27e ff5 fs6 fc0 sc0 ls0 ws0">jedną <span class="_ _21"> </span>jednostkę <span class="_ _21"> </span>–<span class="ff4"> <span class="_ _21"> </span></span>jednostkę <span class="_ _c"> </span>pr<span class="_ _0"></span>zejmującą, <span class="_ _21"> </span>nad <span class="_ _21"> </span>je<span class="_ _1"></span>dnym <span class="_ _21"> </span>lub <span class="_ _21"> </span>większą <span class="_ _c"> </span>ilo<span class="_ _0"></span>ścią <span class="_ _c"> </span>p<span class="_ _0"></span>rzedsięwzięć <span class="_ _21"> </span>–<span class="ff4"> <span class="_ _21"> </span></span>jednostką<span class="ff4"> </span></div><div class="t m0 x8 hf y27f ff5 fs6 fc0 sc0 ls0 ws0">przejmowan<span class="_ _0"></span>ą. <span class="_ _a"> </span>Jeżeli <span class="_ _a"> </span>jedn<span class="_ _0"></span>ostka <span class="_ _a"> </span>obejmuje <span class="_ _13"> </span>kontrolę <span class="_ _a"> </span>nad <span class="_ _13"> </span>jedną <span class="_ _a"> </span>lub <span class="_ _13"> </span>więcej <span class="_ _a"> </span>jednostkam<span class="_ _0"></span>i, <span class="_ _a"> </span>które <span class="_ _13"> </span>nie <span class="_ _a"> </span>są </div><div class="t m0 x8 hf y280 ff5 fs6 fc0 sc0 ls0 ws0">przedsięwzięciami, <span class="_ _0"></span>połączen<span class="_ _0"></span>ie tych jed<span class="_ _0"></span>nostek n<span class="_ _0"></span>ie stanowi <span class="_ _0"></span>połączenia <span class="_ _0"></span>jednostek <span class="_ _0"></span>gospodarczych. <span class="_ _0"></span>Gdy <span class="_ _0"></span>jednostka </div><div class="t m0 x8 hf y281 ff5 fs6 fc0 sc0 ls0 ws0">przejmuje grupę aktywów lub <span class="_ _1"></span>aktywów netto, które nie stanowią przedsięwzięcia, przypisuje koszt tej <span class="_ _1"></span>grupy na </div><div class="t m0 x8 hf y282 ff5 fs6 fc0 sc0 ls0 ws0">poszczególn<span class="_ _0"></span>e <span class="_ _1b"></span>możliwe <span class="_ _1b"></span>do <span class="_ _1b"></span>zidentyfikowan<span class="_ _0"></span>ia <span class="_ _1b"></span>aktywa <span class="_ _1b"></span>i <span class="_ _1b"></span>zobowiązania <span class="_ _1b"></span>wch<span class="_ _0"></span>odzące <span class="_ _1b"></span>w <span class="_ _1b"></span>jej <span class="_ _1b"></span>sk<span class="_ _0"></span>ład <span class="_ _1b"></span>na <span class="_ _1b"></span>podstawie <span class="_ _1b"></span>ich </div><div class="t m0 x8 hb y283 ff5 fs6 fc0 sc0 ls0 ws0">względnych war<span class="_ _0"></span>tości godziwych w m<span class="_ _0"></span>omencie przejęcia.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y284 ff5 fs6 fc0 sc0 ls0 ws0">Połączenie  jednostek,  za  wyjątkiem  połączenia  jed<span class="_ _1"></span>nostek  pod  wspólną <span class="_ _22"> </span>kontrolą, <span class="_ _1f"> </span>które <span class="_ _22"> </span>skutkuje  objęciem </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">18</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">kontroli przez Spółkę rozlicza się metodą nabycia. Koszt połączenia ustala się jako sumę wartości godziwej, na </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">dzień <span class="_ _1d"> </span>wymiany, <span class="_ _1d"> </span>aktywów <span class="_ _1d"> </span>wydanych, <span class="_ _1c"> </span>zo<span class="_ _0"></span>bowiązań <span class="_ _1d"> </span>zaciągniętych <span class="_ _1d"> </span>lub <span class="_ _1c"> </span>wzię<span class="_ _0"></span>tych <span class="_ _1c"> </span>na <span class="_ _1d"> </span>siebie <span class="_ _1c"> </span>or<span class="_ _0"></span>az <span class="_ _1c"> </span>instru<span class="_ _0"></span>mentów </div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">kapitałowych<span class="_ _0"></span> wyemitowanych prze<span class="_ _0"></span>z jednostkę pr<span class="_ _0"></span>zejmującą w <span class="_ _0"></span>zamian za ko<span class="_ _0"></span>ntrolę nad jednostką p<span class="_ _0"></span>rzejmowaną, </div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">oraz wszelkich <span class="_ _0"></span>kosztów, które można bezp<span class="_ _0"></span>ośrednio przypisać połączen<span class="_ _0"></span>iu jednostek gospodarc<span class="_ _10"></span><span class="ff4">zych. </span></div><div class="t m0 x8 hf y200 ff5 fs6 fc0 sc0 ls0 ws0">Transakcje <span class="_ _1b"></span>połączeń <span class="_ _10"></span>dokonywane <span class="_ _1b"></span>pod <span class="_ _10"></span>wspó<span class="_ _0"></span>lną <span class="_ _10"></span>kontrolą <span class="_ _10"></span>rozliczane <span class="_ _1b"></span>są <span class="_ _10"></span>odpo<span class="_ _0"></span>wiednio <span class="_ _10"></span>do <span class="_ _10"></span>sensu <span class="_ _10"></span>eko<span class="_ _0"></span>nomicznego </div><div class="t m0 x8 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">danej  transakcji. <span class="_ _22"> </span>W <span class="_ _22"> </span>2023  r. <span class="_ _1d"> </span>miało  miejsce <span class="_ _22"> </span>połączenie  Spółki <span class="_ _22"> </span>z  jej <span class="_ _1d"> </span>jedno<span class="_ _0"></span>stką <span class="_ _22"> </span>zależną <span class="_ _1f"> </span><span class="ff4">UAB <span class="_ _1d"> </span>M<span class="_ _0"></span>ailer  grupe </span></div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">Szczegółowy <span class="_ _0"></span>opis <span class="_ _0"></span>transakcji, <span class="_ _0"></span>jej <span class="_ _0"></span>sens <span class="_ _0"></span>ekonomiczny <span class="_ _0"></span>oraz <span class="_ _0"></span>sposób <span class="_ _0"></span>rozliczenia <span class="_ _0"></span>w <span class="_ _0"></span>księgach <span class="_ _0"></span>został zaprez<span class="_ _0"></span>entowany </div><div class="t m0 x8 hb y204 ff4 fs6 fc0 sc0 ls0 ws0">w nocie 2<span class="_ _0"></span>1. </div><div class="t m0 x8 h1d y205 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1a6 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">M<span class="_ _b"></span>e<span class="_ _1"></span>t<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>w<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>e<span class="_ _1"></span>n<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>i<span class="_ _b"></span>nw<span class="_ _b"></span>e<span class="_ _1"></span>s<span class="_ _b"></span>t<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>ji<span class="_ _b"></span> <span class="_ _1"></span>w<span class="_ _b"></span> j<span class="_ _b"></span>e<span class="_ _1"></span>d<span class="_ _1"></span>n<span class="_ _b"></span>os<span class="_ _b"></span>t<span class="_ _1"></span>k<span class="_ _b"></span>ac<span class="_ _b"></span>h<span class="_ _1"></span> <span class="_ _b"></span>z<span class="_ _1"></span>a<span class="_ _1"></span>l<span class="_ _b"></span>eż<span class="_ _b"></span>n<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span>,<span class="_ _1"></span> <span class="_ _b"></span>ws<span class="_ _b"></span>p<span class="_ _1"></span>ó<span class="_ _b"></span>łk<span class="_ _b"></span>o<span class="_ _1"></span>n<span class="_ _1"></span>t<span class="_ _b"></span>r<span class="_ _1"></span>o<span class="_ _1"></span>l<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>a<span class="_ _b"></span>n<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span> <span class="_ _1"></span>i<span class="_ _1"></span> <span class="_ _b"></span>s<span class="_ _1"></span>t<span class="_ _b"></span>ow<span class="_ _b"></span>a<span class="_ _1"></span>r<span class="_ _1"></span>z<span class="_ _b"></span>ys<span class="_ _b"></span>z<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y285 ff5 fs6 fc0 sc0 ls0 ws0">Jednostki zależne to wszelkie jednostki, w odniesieniu, do których Spółka ma <span class="_ _1"></span>zdolność kierowania ich polityką </div><div class="t m0 x8 hb y286 ff5 fs6 fc0 sc0 ls0 ws0">finansową  i <span class="_ _1d"> </span>oper<span class="_ _0"></span>acyjną, <span class="_ _22"> </span>co <span class="_ _22"> </span>zwykle <span class="_ _22"> </span>towarzyszy<span class="_ _0"></span> <span class="_ _1d"> </span>po<span class="_ _0"></span>siadaniu <span class="_ _22"> </span>większości  ogólnej <span class="_ _22"> </span>liczby <span class="_ _22"> </span>głosów  w  <span class="ff4">organach </span></div><div class="t m0 x8 hf y287 ff5 fs6 fc0 sc0 ls0 ws0">stanowiących. Przy dokonywaniu oceny <span class="_ _1"></span>czy Spółka <span class="_ _1"></span>kontroluje daną <span class="_ _1"></span>jednostkę uwzględnia s<span class="_ _1"></span>ię istnienie <span class="_ _1"></span>i wpływ </div><div class="t m0 x8 hf y288 ff5 fs6 fc0 sc0 ls0 ws0">potencjalny<span class="_ _0"></span>ch <span class="_ _0"></span>praw <span class="_ _0"></span>głosu, <span class="_ _0"></span>k<span class="_ _0"></span>tóre w <span class="_ _10"></span>danej <span class="_ _0"></span>chwili <span class="_ _10"></span>można <span class="_ _0"></span>zrealizować <span class="_ _0"></span>lu<span class="_ _0"></span>b <span class="_ _0"></span>zamienić. <span class="_ _10"></span>Jednostki <span class="_ _0"></span>zależne <span class="_ _10"></span>podlegają </div><div class="t m0 x8 hf y289 ff5 fs6 fc0 sc0 ls0 ws0">pełnej <span class="_ _1b"></span>konsolidac<span class="_ _0"></span>ji <span class="_ _1b"></span>od <span class="_ _1b"></span>dnia <span class="_ _1b"></span>przejęcia <span class="_ _23"></span>nad <span class="_ _1b"></span>nimi <span class="_ _1b"></span>kon<span class="_ _0"></span>troli <span class="_ _1b"></span>przez <span class="_ _1b"></span>Spółkę. <span class="_ _1b"></span>Przestaje <span class="_ _23"></span>się <span class="_ _1b"></span>je <span class="_ _1b"></span>konsolidować <span class="_ _23"></span>z <span class="_ _1b"></span>dniem </div><div class="t m0 x8 hb y28a ff4 fs6 fc0 sc0 ls0 ws0">ustania kon<span class="_ _0"></span>troli. </div><div class="t m0 x8 hb y28b ff5 fs6 fc0 sc0 ls0 ws0">Lista jednostek zależn<span class="_ _0"></span>ych <span class="_ _0"></span>została <span class="ff4">przedstawiona w nocie <span class="_ _0"></span>1.4. </span></div><div class="t m0 x8 hb y28c ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y28d ff5 fs6 fc0 sc0 ls0 ws0">Jednostki  współkontrolowane  to  wszystkie <span class="_ _22"> </span>jednostki,  w  których  na <span class="_ _22"> </span>podstawie  ustaleń  umownych  Spółka </div><div class="t m0 x8 hb y28e ff5 fs6 fc0 sc0 ls0 ws0">sprawuje ko<span class="_ _0"></span>ntrolę wspólnie z innymi pod<span class="_ _0"></span>miotami.<span class="ff4"> </span></div><div class="t m0 x8 hb y28f ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y290 ff5 fs6 fc0 sc0 ls0 ws0">Jednostki <span class="_ _23"> </span>stowarzy<span class="_ _0"></span>szone <span class="_ _23"></span>to <span class="_ _23"> </span>wszelkie <span class="_ _23"></span>jedno<span class="_ _0"></span>stki, <span class="_ _23"></span>na <span class="_ _23"></span>które <span class="_ _23"></span>Spółka <span class="_ _23"> </span>wy<span class="_ _0"></span>wiera <span class="_ _23"></span>znaczący <span class="_ _23"></span>wpływ, <span class="_ _23"> </span>lecz <span class="_ _23"> </span>k<span class="_ _0"></span>tórych <span class="_ _23"></span>nie </div><div class="t m0 x8 hb y291 ff5 fs6 fc0 sc0 ls0 ws0">kontroluje, co<span class="_ _0"></span> zwykle towarzyszy posiad<span class="_ _0"></span>aniu od 20 do 50% ogóln<span class="_ _0"></span>ej liczby głosów w organach <span class="_ _0"></span>stanowiących. <span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y292 ff4 fs6 fc0 sc0 ls0 ws0">Lista jednostek stowar<span class="_ _0"></span>zyszonych<span class="_ _0"></span> <span class="ff5">została</span> przedstawio<span class="_ _0"></span>na w nocie 1.5<span class="_ _0"></span>. </div><div class="t m0 x8 hb y293 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y294 ff5 fs6 fc0 sc0 ls0 ws0">Dla <span class="_ _1b"></span>podmiotów, <span class="_ _1b"></span>których<span class="_ _0"></span> <span class="_ _10"></span>udziały<span class="_ _0"></span> <span class="_ _10"></span>po<span class="_ _0"></span>siada <span class="_ _1b"></span>Spółka, <span class="_ _1b"></span>nie <span class="_ _1b"></span>istnieje <span class="_ _10"></span>ak<span class="_ _0"></span>tywny <span class="_ _1b"></span>rynek, <span class="_ _1b"></span>dlatego <span class="_ _1b"></span>inwestycje <span class="_ _1b"></span>w <span class="_ _1b"></span>jednostki </div><div class="t m0 x8 hf y295 ff5 fs6 fc0 sc0 ls0 ws0">zależne, współkontrolowane i <span class="_ _1"></span>stowarzyszone wycenia się według <span class="_ _1"></span>ceny nabycia <span class="_ _1"></span>pomniejszonej o odpisy <span class="_ _1"></span>z tytułu </div><div class="t m0 x8 hf y296 ff5 fs6 fc0 sc0 ls0 ws0">trwałej <span class="_ _b"></span>utr<span class="_ _0"></span>aty <span class="_ _b"></span>warto<span class="_ _0"></span>ści. <span class="_ _b"></span>Odpis <span class="_ _1"></span>z <span class="_ _b"></span>tytu<span class="_ _0"></span>łu <span class="_ _b"></span>trw<span class="_ _0"></span>ałej <span class="_ _b"></span>u<span class="_ _0"></span>traty <span class="_ _b"></span>warto<span class="_ _0"></span>ści <span class="_ _b"></span>inwestycji <span class="_ _1"></span>obciąża <span class="_ _b"></span>k<span class="_ _0"></span>oszty <span class="_ _b"></span>fin<span class="_ _0"></span>ansowe. <span class="_ _b"></span>W <span class="_ _1"></span>przypadku </div><div class="t m0 x8 hf y297 ff5 fs6 fc0 sc0 ls0 ws0">ustania <span class="_ _1d"> </span>pr<span class="_ _0"></span>zyczyny, <span class="_ _1d"> </span>d<span class="_ _0"></span>la <span class="_ _1d"> </span>której <span class="_ _1d"> </span>dokonan<span class="_ _0"></span>o <span class="_ _1d"> </span>odpisu <span class="_ _22"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1d"> </span>trwałej <span class="_ _1d"> </span>u<span class="_ _0"></span>traty <span class="_ _1d"> </span>wartości, <span class="_ _22"> </span>równowartość <span class="_ _22"> </span>całości <span class="_ _1d"> </span>lub </div><div class="t m0 x8 hb y298 ff5 fs6 fc0 sc0 ls0 ws0">odpowiedniej <span class="_ _22"> </span>części <span class="_ _1d"> </span>uprzedn<span class="_ _0"></span>io <span class="_ _1d"> </span>dokonanego <span class="_ _1d"> </span>odpisu <span class="_ _22"> </span>aktualizującego <span class="_ _22"> </span>zwiększa <span class="_ _1d"> </span>wartość  <span class="ff4">inwestycji <span class="_ _1d"> </span>i <span class="_ _1d"> </span>po<span class="_ _0"></span>dlega </span></div><div class="t m0 x8 h1d y189 ff5 fs6 fc0 sc0 ls0 ws0">zaliczeniu do<span class="_ _0"></span> przychodów finansowy<span class="_ _0"></span><span class="ff4">ch.<span class="ff2 fc1"> </span></span></div><div class="t m0 x8 h1d y299 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y29a ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>3<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">T<span class="_ _b"></span>r<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>a<span class="_ _1"></span>k<span class="_ _1"></span>c<span class="_ _b"></span>j<span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _b"></span>w <span class="_ _b"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>l<span class="_ _b"></span>u<span class="_ _1"></span>c<span class="_ _1"></span>i<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _b"></span>ob<span class="_ _b"></span>c<span class="_ _1"></span>e<span class="_ _1"></span>j<span class="_ _b"></span> i<span class="_ _b"></span> <span class="_ _1"></span>w<span class="_ _1"></span>y<span class="_ _b"></span>c<span class="_ _1"></span>e<span class="_ _1"></span>n<span class="_ _b"></span>a<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _b"></span>oz<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>j<span class="_ _1"></span>i<span class="_ _1"></span> <span class="_ _b"></span>wy<span class="_ _b"></span>r<span class="_ _1"></span>a<span class="_ _b"></span>żo<span class="_ _b"></span>n<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h <span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _b"></span>wa<span class="_ _b"></span>l<span class="_ _1"></span>u<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span> <span class="_ _1"></span>o<span class="_ _1"></span>b<span class="_ _b"></span>c<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y29b ff5 fs6 fc0 sc0 ls0 ws0">Transakcje wyrażone w walutach <span class="_ _1"></span>obcych przelicza s<span class="_ _1"></span>ię na <span class="_ _1"></span>moment początkowego ujęcia na <span class="_ _1"></span>walutę funkcjonalną </div><div class="t m0 x8 hf y29c ff5 fs6 fc0 sc0 ls0 ws0">według <span class="_ _1c"> </span>kursu <span class="_ _1c"> </span>z <span class="_ _1c"> </span>dnia <span class="_ _1c"> </span>poprzedzającego<span class="_ _0"></span> <span class="_ _23"> </span>d<span class="_ _0"></span>zień <span class="_ _23"> </span>tran<span class="_ _0"></span>sakcji, <span class="_ _23"></span>z <span class="_ _1c"> </span>wyłączeniem <span class="_ _1c"> </span>tran<span class="_ _0"></span>sakcji <span class="_ _23"></span>polegający<span class="_ _0"></span>ch <span class="_ _1c"> </span>na <span class="_ _23"> </span>zasilan<span class="_ _0"></span>iu </div><div class="t m0 x8 hf y29d ff5 fs6 fc0 sc0 ls0 ws0">rachunku <span class="_ _1b"></span>bankowego,<span class="_ _0"></span> <span class="_ _10"></span>które <span class="_ _1b"></span>wyceniane <span class="_ _1b"></span>są <span class="_ _1b"></span>po <span class="_ _1b"></span>kursie <span class="_ _10"></span>fak<span class="_ _0"></span>tycznie <span class="_ _10"></span>za<span class="_ _0"></span>stosowanym <span class="_ _1b"></span>przez <span class="_ _1b"></span>bank. <span class="_ _1b"></span>Na <span class="_ _10"></span>kon<span class="_ _0"></span>iec <span class="_ _10"></span>okresu </div><div class="t m0 x8 hf y29e ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawcze<span class="_ _0"></span>go <span class="_ _c"> </span>w<span class="_ _1"></span>yrażone <span class="_ _c"> </span>w <span class="_ _1f"> </span>walucie <span class="_ _c"> </span>obcej <span class="_ _1f"> </span>p<span class="_ _0"></span>ozycje <span class="_ _1f"> </span>pien<span class="_ _0"></span>iężne <span class="_ _c"> </span>przelicza <span class="_ _c"> </span>się <span class="_ _c"> </span>przy <span class="_ _1f"> </span>zastosowaniu<span class="_ _0"></span> <span class="_ _1f"> </span>k<span class="_ _0"></span>ursu </div><div class="t m0 x8 hf y29f ff5 fs6 fc0 sc0 ls0 ws0">zamknięcia (średni <span class="_ _b"></span>kurs <span class="_ _1"></span>NBP <span class="_ _1"></span>obowiązujący na <span class="_ _b"></span>dzień <span class="_ _1"></span>wyceny). <span class="_ _1"></span>Zyski <span class="_ _1"></span>i <span class="_ _b"></span>straty z <span class="_ _b"></span>tytułu róż<span class="_ _1"></span>nic <span class="_ _1"></span>kursowych <span class="_ _1"></span>powstałe </div><div class="t m0 x8 hf y2a0 ff5 fs6 fc0 sc0 ls0 ws0">w wyniku rozliczenia transak<span class="_ _0"></span>cji <span class="_ _1"></span>w walucie obcej oraz wyceny aktywó<span class="_ _0"></span>w i zobowiązań pieniężnych wyrażonych </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:336.204000px;bottom:509.916000px;width:17.000000px;height:17.250000px;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:367.983000px;bottom:377.102000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x8 y198 w2 h37" alt="" 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class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">19</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>walutach <span class="_ _0"></span>obcych<span class="_ _0"></span> ujmuje <span class="_ _0"></span>się <span class="_ _0"></span>w <span class="_ _0"></span>zysku <span class="_ _0"></span>lub <span class="_ _0"></span>stracie <span class="_ _0"></span>bieżące<span class="_ _0"></span>go o<span class="_ _0"></span>kresu, n<span class="_ _0"></span>atomiast <span class="_ _0"></span>zyski <span class="_ _0"></span>lub straty<span class="_ _0"></span> z <span class="_ _0"></span>tytułu<span class="_ _0"></span> r<span class="_ _0"></span>óżnic </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">kursowych<span class="_ _0"></span> dotyczących środków trwałych<span class="_ _0"></span> w budowie ujmuje się w nakład<span class="_ _0"></span>ach na środki trwałe w budo<span class="_ _0"></span>wie<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 h1d y1fd ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2a1 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>4<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">R<span class="_ _1"></span>z<span class="_ _b"></span>e<span class="_ _1"></span>c<span class="_ _b"></span>zo<span class="_ _b"></span>w<span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _b"></span>a<span class="_ _1"></span>k<span class="_ _1"></span>t<span class="_ _b"></span>yw<span class="_ _b"></span>a<span class="_ _1"></span> <span class="_ _b"></span>tr<span class="_ _b"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>ł<span class="_ _b"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y162 ff5 fs6 fc0 sc0 ls0 ws0">Rzeczowe  aktywa  trwałe <span class="_ _22"> </span>wycenian<span class="_ _0"></span>e  s<span class="_ _1"></span>ą  według  ceny <span class="_ _22"> </span>nabycia  lub  kosztu  wytworzenia <span class="_ _1d"> </span>p<span class="_ _0"></span>omniejszonego  o </div><div class="t m0 x8 hf y2a2 ff5 fs6 fc0 sc0 ls0 ws0">skumulowan<span class="_ _0"></span>ą amortyzację oraz <span class="_ _1"></span>skumulowane odpisy aktualizujące z tytułu <span class="_ _1"></span>utraty wartości. Późniejsze nakłady </div><div class="t m0 x8 hb y2a3 ff5 fs6 fc0 sc0 ls0 ws0">uwzględnia <span class="_ _0"></span>się w <span class="_ _0"></span>wartości k<span class="_ _0"></span>sięgowej <span class="_ _0"></span>danego<span class="_ _0"></span> rzeczowego<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>aktywa trwałeg<span class="_ _0"></span>o lub <span class="_ _0"></span>ujmuje, <span class="_ _0"></span>jako od<span class="_ _0"></span>rębne rzeczo<span class="_ _0"></span>we </div><div class="t m0 x8 hf y2a4 ff5 fs6 fc0 sc0 ls0 ws0">aktywo <span class="_ _1b"></span>trwałe <span class="_ _1b"></span>(tam, <span class="_ _1b"></span>gdzie <span class="_ _1b"></span>jest <span class="_ _10"></span>to <span class="_ _1b"></span>właściwe) <span class="_ _1b"></span>tylko <span class="_ _1b"></span>wówczas, <span class="_ _1b"></span>gd<span class="_ _0"></span>y <span class="_ _10"></span>jest <span class="_ _1b"></span>prawdopod<span class="_ _0"></span>obne, <span class="_ _1b"></span>że <span class="_ _10"></span>z <span class="_ _1b"></span>tytułu <span class="_ _1b"></span>tej <span class="_ _1b"></span>pozycji </div><div class="t m0 x8 hb y2a5 ff5 fs6 fc0 sc0 ls0 ws0">nastąpi  wpływ <span class="_ _1d"> </span>k<span class="_ _0"></span>orzyści <span class="_ _22"> </span>ekonomicznych,  zaś <span class="_ _1d"> </span>ko<span class="_ _0"></span>szt <span class="_ _1d"> </span>dan<span class="_ _0"></span>ej <span class="_ _1d"> </span>p<span class="_ _0"></span>ozycji  m<span class="_ _1"></span>ożna  wiarygodnie <span class="_ _1d"> </span>zmierzy<span class="_ _0"></span>ć. <span class="_ _22"> </span>Wszelkie<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2a6 ff5 fs6 fc0 sc0 ls0 ws0">pozostałe wydatki na <span class="_ _b"></span>n<span class="_ _0"></span>aprawę i <span class="_ _1"></span>konserwację odnoszone <span class="_ _1"></span>są do<span class="_ _1"></span> zysków <span class="_ _1"></span>lub strat <span class="_ _1"></span>w <span class="_ _1"></span>okresie o<span class="_ _1"></span>brotowym, w <span class="_ _1"></span>którym </div><div class="t m0 x8 hb y285 ff4 fs6 fc0 sc0 ls0 ws0">je poniesiono<span class="_ _0"></span>.  </div><div class="t m0 x8 hf y286 ff5 fs6 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _1d"> </span>aktywa <span class="_ _1d"> </span>trwałe <span class="_ _1d"> </span>w <span class="_ _1d"> </span>budo<span class="_ _0"></span>wie <span class="_ _1d"> </span>i <span class="_ _1c"> </span>gr<span class="_ _0"></span>unty <span class="_ _1c"> </span>nie <span class="_ _1d"> </span>pod<span class="_ _0"></span>legają <span class="_ _1c"> </span>am<span class="_ _0"></span>ortyzacji. <span class="_ _1d"> </span>Amortyzację <span class="_ _1d"> </span>inny<span class="_ _0"></span>ch <span class="_ _1c"> </span>r<span class="_ _0"></span>zeczowych </div><div class="t m0 x8 hf y287 ff5 fs6 fc0 sc0 ls0 ws0">aktywów <span class="_ _22"> </span>trwałych <span class="_ _1d"> </span>n<span class="_ _0"></span>alicza <span class="_ _1d"> </span>się <span class="_ _1d"> </span>meto<span class="_ _0"></span>dą <span class="_ _1d"> </span>liniową <span class="_ _22"> </span>przez <span class="_ _22"> </span>oszacowany <span class="_ _1d"> </span>o<span class="_ _0"></span>kres <span class="_ _1d"> </span>użytkowan<span class="_ _0"></span>ia. <span class="_ _1d"> </span>Podstawę <span class="_ _1d"> </span>nalicz<span class="_ _0"></span>ania </div><div class="t m0 x8 hf y288 ff5 fs6 fc0 sc0 ls0 ws0">amortyzacji <span class="_ _1b"></span>stanowi <span class="_ _1b"></span>wartość <span class="_ _1b"></span>początkowa <span class="_ _1b"></span>pomniejszo<span class="_ _0"></span>na <span class="_ _10"></span>o <span class="_ _1b"></span>war<span class="_ _0"></span>tość <span class="_ _1b"></span>końcową, <span class="_ _1b"></span>jeżeli <span class="_ _1b"></span>jest <span class="_ _10"></span>istotn<span class="_ _0"></span>a. <span class="_ _10"></span>Każ<span class="_ _0"></span>da <span class="_ _1b"></span>istotna </div><div class="t m0 x8 hb y289 ff5 fs6 fc0 sc0 ls0 ws0">część <span class="_ _1"></span>składowa <span class="_ _1"></span>pozycji <span class="_ _b"></span>rze<span class="_ _0"></span>czowego <span class="_ _1"></span>aktywa <span class="_ _1"></span>trwałego <span class="_ _b"></span>o <span class="_ _1"></span>różnym <span class="_ _1"></span>okresie <span class="_ _1"></span>użytkowania <span class="_ _b"></span>amo<span class="_ _0"></span>rtyzowana <span class="_ _1"></span>jest <span class="_ _b"></span>o<span class="_ _0"></span>sobno.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y28a ff5 fs6 fc0 sc0 ls0 ws0">Wynajmowany<span class="_ _0"></span> <span class="_ _1d"> </span>obcy <span class="_ _1d"> </span>środek <span class="_ _1d"> </span>trwały<span class="_ _0"></span> <span class="_ _1d"> </span>jest <span class="_ _1d"> </span>ujmowan<span class="_ _0"></span>y <span class="_ _1d"> </span>i <span class="_ _1d"> </span>prezentowany<span class="_ _0"></span> <span class="_ _1d"> </span>jako <span class="_ _1d"> </span>prawo <span class="_ _1d"> </span>do<span class="_ _0"></span> <span class="_ _1d"> </span>korzystania <span class="_ _1d"> </span>z <span class="_ _22"> </span>aktywów </div><div class="t m0 x8 hb y28b ff4 fs6 fc0 sc0 ls0 ws0">zgodnie <span class="_ _1b"></span>z <span class="_ _1b"></span>3.25<span class="ls7">.,</span> <span class="_ _1b"></span>a <span class="_ _1b"></span>poniesione <span class="_ _1b"></span><span class="ff5">przez <span class="_ _1b"></span>Spółkę <span class="_ _1b"></span>nak<span class="_ _0"></span>łady <span class="_ _10"></span>zwią<span class="_ _0"></span>zane <span class="_ _1b"></span>z <span class="_ _10"></span>ty<span class="_ _0"></span>m <span class="_ _10"></span>p<span class="_ _0"></span>rawem <span class="_ _1b"></span>wprowadza <span class="_ _1b"></span>się <span class="_ _10"></span>do <span class="_ _1b"></span>ewiden<span class="_ _0"></span>cji <span class="_ _10"></span>w<span class="_ _0"></span> </span></div><div class="t m0 x8 hb y28c ff5 fs6 fc0 sc0 ls0 ws0">odpowiedniej k<span class="_ _0"></span>ategorii rzeczowych ak<span class="_ _0"></span>tywów trwałych zgodnie z ich<span class="_ _0"></span> przeznaczeniem.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y28d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y28e ff5 fs6 fc0 sc0 ls0 ws0">Przyjęte przed<span class="_ _0"></span>ziały okresów ekonom<span class="_ _0"></span>icznej użyteczności rzeczowych <span class="_ _0"></span>aktywów trwałych wynoszą:<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y2a7 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff4 fs6">budynki i budowle <span class="_ _0"></span> <span class="_ _29"> </span> <span class="_ _12"> </span> <span class="_ _12"> </span> <span class="_ _12"> </span>2,5% - 4,5% </span></span></div><div class="t m0 x62 h4f y2a8 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">maszyny i urządzen<span class="_ _0"></span>ia techniczne <span class="ff4"> <span class="_ _1e"> </span> <span class="_ _12"> </span> <span class="_ _12"> </span>10% - 3<span class="_ _0"></span>0,0% </span></span></span></div><div class="t m0 x62 h4f y2a9 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">środki transportu <span class="ff4"> <span class="_ _12"> </span> <span class="_ _12"> </span> <span class="_ _2a"> </span> <span class="_ _12"> </span>14% - 20,0% </span></span></span></div><div class="t m0 x62 h4f y2aa ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">pozostałe rzeczowe <span class="_ _0"></span>aktywa trwałe <span class="ff4"> <span class="_ _b"></span> <span class="_ _12"> </span> <span class="_ _2a"> </span>7<span class="_ _0"></span>,0% - 20,0%. </span></span></span></div><div class="t m0 x8 hb y2ab ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y2ac ff5 fs6 fc0 sc0 ls0 ws0">Weryfikacji <span class="_ _1"></span>wartości <span class="_ _1"></span>końcowej <span class="_ _b"></span>i ok<span class="_ _1"></span>resów <span class="_ _1"></span>użytkowania <span class="_ _1"></span>rzeczowych <span class="_ _1"></span>aktywów <span class="_ _b"></span>tr<span class="_ _0"></span>wałych <span class="_ _b"></span>dokon<span class="_ _0"></span>uje <span class="_ _1"></span>się <span class="_ _b"></span>co <span class="_ _1"></span>najmniej </div><div class="t m0 x8 hf y2ad ff5 fs6 fc0 sc0 ls0 ws0">raz w <span class="_ _1"></span>roku. <span class="_ _1"></span>Każda zmiana <span class="_ _1"></span>okresu amortyzacji wy<span class="_ _1"></span>maga uzasadnienia i <span class="_ _b"></span>p<span class="_ _0"></span>owoduje zmianę <span class="_ _1"></span>prospektywną odpisów </div><div class="t m0 x8 hb y2ae ff4 fs6 fc0 sc0 ls0 ws0">amortyzacy<span class="_ _0"></span>jnych.  </div><div class="t m0 x8 hf y2af ff5 fs6 fc0 sc0 ls0 ws0">Co <span class="_ _0"></span>najmniej n<span class="_ _0"></span>a każd<span class="_ _0"></span>y dzień <span class="_ _0"></span>sprawozdawczy <span class="_ _0"></span>przeprowadza <span class="_ _0"></span>się <span class="_ _0"></span>ocenę <span class="_ _0"></span>wystąpienia <span class="_ _0"></span>przesłanek <span class="_ _0"></span>wskazujących <span class="_ _0"></span>na </div><div class="t m0 x8 hf y2b0 ff5 fs6 fc0 sc0 ls0 ws0">możliwość utraty wartości składników aktywów. W przypadku stwierdzenia istnienia przesłanek p<span class="_ _1"></span>rzeprowadza </div><div class="t m0 x8 hb y2b1 ff5 fs6 fc0 sc0 ls0 ws0">się test na utratę war<span class="_ _0"></span>tości zgodnie z <span class="_ _0"></span>polityką op<span class="_ _0"></span>isaną w nocie<span class="ff4"> 3.1<span class="_ _0"></span>0. </span></div><div class="t m0 x8 hb y2b2 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1f3 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>5<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">W<span class="_ _b"></span>ar<span class="_ _b"></span>t<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _b"></span>ć<span class="_ _1"></span> <span class="_ _1"></span>f<span class="_ _b"></span>i<span class="_ _1"></span>r<span class="_ _b"></span>my<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y2b3 ff5 fs6 fc0 sc0 ls0 ws0">Wartość firmy z <span class="_ _0"></span>tytułu przejęcia jednostki jest p<span class="_ _0"></span>oczątkowo ujmowana wed<span class="_ _0"></span>ług ceny nabycia stanowiącej <span class="_ _0"></span>kwotę<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y2b4 ff5 fs6 fc0 sc0 ls0 ws0">nadwyżki su<span class="_ _0"></span>my:<span class="ff4"> </span></div><div class="t m0 x62 h4f y2b5 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">przekazanej zapłaty,<span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y192 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff4 fs6">kwoty wszelkich <span class="_ _0"></span><span class="ff5">niekontrolujących udziałó<span class="_ _0"></span>w w jednostce przejmo<span class="_ _0"></span>wanej oraz<span class="_ _0"></span></span> </span></span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:130.130000px;bottom:509.916000px;width:22.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:354.552000px;bottom:232.287000px;width:22.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">20</span> </span></span></div><div class="t m0 x62 h4f y2b6 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">w  przypadku  po<span class="_ _0"></span>łączenia  jednostek  realizowan<span class="_ _0"></span>ego  etapami  wartości  g<span class="_ _0"></span>odziwej  na  dzień  pr<span class="_ _0"></span>zejęcia </span></span></div><div class="t m0 x4f hf y2b7 ff5 fs6 fc0 sc0 ls0 ws0">udziału <span class="_ _1d"> </span>w <span class="_ _1d"> </span>kapitale <span class="_ _1c"> </span>jed<span class="_ _0"></span>nostki <span class="_ _1c"> </span>pr<span class="_ _0"></span>zejmowanej, <span class="_ _1d"> </span>należącego <span class="_ _1d"> </span>poprzednio <span class="_ _1c"> </span>d<span class="_ _0"></span>o <span class="_ _1c"> </span>jedno<span class="_ _0"></span>stki <span class="_ _1c"> </span>prze<span class="_ _0"></span>jmującej <span class="_ _1c"> </span>nad </div><div class="t m0 x4f hb y2b8 ff5 fs6 fc0 sc0 ls0 ws0">wartością <span class="_ _b"></span>g<span class="_ _0"></span>odziwą <span class="_ _1"></span>netto <span class="_ _b"></span>ustaloną <span class="_ _1"></span>na <span class="_ _b"></span>dzień <span class="_ _1"></span>przejęcia <span class="_ _b"></span>wartości <span class="_ _1"></span>możliwyc<span class="_ _0"></span><span class="ff4">h <span class="_ _b"></span>d<span class="_ _0"></span>o <span class="_ _b"></span>zidentyf<span class="_ _0"></span>ikowania <span class="_ _b"></span>nabyty<span class="_ _0"></span>ch </span></div><div class="t m0 x4f hb y2b9 ff5 fs6 fc0 sc0 ls0 ws0">aktywów i p<span class="_ _0"></span>rzejętych zobowiązań. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h27 y2ba ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y2bb ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>przy<span class="_ _0"></span>padku, <span class="_ _1b"></span>gdy <span class="_ _23"></span>waluta <span class="_ _1b"></span>funkcjo<span class="_ _0"></span>nalna <span class="_ _1b"></span>przejętej <span class="_ _23"></span>jednostki <span class="_ _1b"></span>jest <span class="_ _23"></span>inna <span class="_ _23"></span>niż <span class="_ _1b"></span>złoty<span class="_ _0"></span> <span class="_ _1b"></span>polski, <span class="_ _23"></span>a <span class="_ _1b"></span>rozpoznana <span class="_ _1b"></span>n<span class="_ _0"></span>a <span class="_ _1b"></span>dzień </div><div class="t m0 x8 hf y2bc ff5 fs6 fc0 sc0 ls0 ws0">nabycia <span class="_ _10"></span>wartość <span class="_ _0"></span>firmy <span class="_ _0"></span>(alokowana <span class="_ _0"></span>d<span class="_ _0"></span>o <span class="_ _0"></span>zagranicznego <span class="_ _0"></span>ośrodka <span class="_ _0"></span>g<span class="_ _0"></span>enerującego <span class="_ _0"></span>przepływy <span class="_ _0"></span>p<span class="_ _0"></span>ieniężne), <span class="_ _0"></span>jest <span class="_ _0"></span>istotna, </div><div class="t m0 x8 hf y2bd ff5 fs6 fc0 sc0 ls0 ws0">wówczas <span class="_ _0"></span>wartość <span class="_ _0"></span>firmy <span class="_ _0"></span>ujmowana <span class="_ _0"></span>jest <span class="_ _0"></span>w <span class="_ _0"></span>walu<span class="_ _0"></span>cie <span class="_ _0"></span>funkcjon<span class="_ _0"></span>alnej <span class="_ _0"></span>nabytej <span class="_ _0"></span>jedno<span class="_ _0"></span>stki i <span class="_ _0"></span>wyceniana <span class="_ _0"></span>na <span class="_ _0"></span>k<span class="_ _0"></span>ażdy d<span class="_ _0"></span>zień </div><div class="t m0 x8 hb y2be ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span> na walutę pr<span class="_ _0"></span>ezentacji Spółki<span class="ff4">. </span></div><div class="t m0 x8 hf y2bf ff5 fs6 fc0 sc0 ls0 ws0">Po <span class="_ _1d"> </span>pocz<span class="_ _0"></span>ątkowym <span class="_ _1d"> </span>u<span class="_ _0"></span>jęciu, <span class="_ _1d"> </span>wartość <span class="_ _1d"> </span>f<span class="_ _0"></span>irmy <span class="_ _1d"> </span>jest <span class="_ _1d"> </span>wy<span class="_ _0"></span>kazywana <span class="_ _22"> </span>według <span class="_ _22"> </span>ceny <span class="_ _1d"> </span>n<span class="_ _0"></span>abycia <span class="_ _1d"> </span>pomniejszonej <span class="_ _1d"> </span>o<span class="_ _0"></span> <span class="_ _1d"> </span>wszelkie </div><div class="t m0 x8 hf y2c0 ff5 fs6 fc0 sc0 ls0 ws0">skumulowan<span class="_ _0"></span>e o<span class="_ _0"></span>dpisy <span class="_ _0"></span>aktualizujące <span class="_ _0"></span>z <span class="_ _10"></span>tytułu u<span class="_ _0"></span>traty <span class="_ _0"></span>wartości. <span class="_ _0"></span>Wartość <span class="_ _0"></span>firmy<span class="_ _0"></span> n<span class="_ _0"></span>ie <span class="_ _0"></span>podlega <span class="_ _0"></span>amortyzacji, <span class="_ _0"></span>nato<span class="_ _0"></span>miast </div><div class="t m0 x8 hf y2c1 ff5 fs6 fc0 sc0 ls0 ws0">jest <span class="_ _1b"></span>poddawan<span class="_ _0"></span>a <span class="_ _1b"></span>testom <span class="_ _1b"></span>na <span class="_ _1b"></span>utratę <span class="_ _1b"></span>wartości <span class="_ _1b"></span>p<span class="_ _0"></span>rzynajmniej <span class="_ _1b"></span>raz <span class="_ _1b"></span>w <span class="_ _1b"></span>rok<span class="_ _0"></span>u <span class="_ _23"></span>a <span class="_ _1b"></span>także <span class="_ _1b"></span>wó<span class="_ _0"></span>wczas, <span class="_ _1b"></span>gdy <span class="_ _1b"></span>istnieją <span class="_ _1b"></span>przesłank<span class="_ _0"></span>i </div><div class="t m0 x8 hf y2c2 ff5 fs6 fc0 sc0 ls0 ws0">wskazujące <span class="_ _22"> </span>na <span class="_ _22"> </span>utratę <span class="_ _22"> </span>wartości <span class="_ _22"> </span>ośrodka  wypracowującego <span class="_ _1d"> </span>środk<span class="_ _0"></span>i <span class="_ _1d"> </span>pien<span class="_ _0"></span>iężne, <span class="_ _1d"> </span>do<span class="_ _0"></span> <span class="_ _1d"> </span>którego  została <span class="_ _1d"> </span>przyp<span class="_ _0"></span>isana </div><div class="t m0 x8 hb y2c3 ff5 fs6 fc0 sc0 ls0 ws0">wartość firmy.<span class="ff4"> </span></div><div class="t m0 x8 h1d y2c4 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2c5 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>6<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">Z<span class="_ _b"></span>n<span class="_ _1"></span>a<span class="_ _1"></span>k<span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span>t<span class="_ _b"></span>ow<span class="_ _b"></span>a<span class="_ _1"></span>r<span class="_ _1"></span>o<span class="_ _b"></span>we<span class="_ _b"></span> </span></span></div><div class="t m0 x8 hb y2c6 ff5 fs6 fc0 sc0 ls0 ws0">Przejęte <span class="_ _23"></span>w <span class="_ _23"></span>ramach<span class="_ _0"></span> <span class="_ _1b"></span>połączen<span class="_ _0"></span>ia <span class="_ _1b"></span>jedn<span class="_ _0"></span>ostek <span class="_ _23"></span>bądź <span class="_ _23"></span>nabyte <span class="_ _23"> </span>znaki <span class="_ _23"></span>towarowe,<span class="_ _0"></span> <span class="_ _1b"></span>co <span class="_ _23"> </span>d<span class="_ _0"></span>o <span class="_ _1b"></span>których<span class="_ _0"></span> <span class="_ _1c"> </span>Spółka<span class="ff4"> <span class="_ _1c"></span></span>przewiduje, <span class="_ _23"></span>że </div><div class="t m0 x8 hf y2c7 ff5 fs6 fc0 sc0 ls0 ws0">uzyska w przyszłości korzyści ekonom<span class="_ _0"></span>iczne wyceniane są na moment początkowego ujęcia metodą zwolnienia </div><div class="t m0 x8 hf y2c8 ff5 fs6 fc0 sc0 ls0 ws0">z <span class="_ _0"></span>opłat <span class="_ _0"></span>licen<span class="_ _0"></span>cyjnych. <span class="_ _0"></span>Metoda <span class="_ _0"></span>ta <span class="_ _0"></span>reprez<span class="_ _0"></span>entuje <span class="_ _0"></span>podejście <span class="_ _0"></span>dochodowe <span class="_ _0"></span>do<span class="_ _0"></span> <span class="_ _0"></span>wyceny <span class="_ _0"></span>i <span class="_ _0"></span>polega <span class="_ _0"></span>n<span class="_ _0"></span>a <span class="_ _0"></span>określeniu <span class="_ _0"></span>wartości </div><div class="t m0 x8 hf y2c9 ff5 fs6 fc0 sc0 ls0 ws0">znaków <span class="_ _1"></span>towarowych <span class="_ _1"></span>jako <span class="_ _b"></span>wartości <span class="_ _1"></span>bieżącej <span class="_ _b"></span>pr<span class="_ _0"></span>zyszłych <span class="_ _1"></span>hipot<span class="_ _1"></span>etycznych<span class="_ _0"></span> <span class="_ _b"></span>opłat <span class="_ _1"></span>licencyjnych <span class="_ _b"></span>jakie <span class="_ _1"></span>właściciel <span class="_ _b"></span>znaku </div><div class="t m0 x8 hb y2ca ff5 fs6 fc0 sc0 ls0 ws0">towarowego<span class="_ _0"></span> <span class="_ _1"></span>byłby zobowiązany <span class="_ _1"></span>ponosić, gdyby <span class="_ _1"></span>nie <span class="_ _1"></span>będąc je<span class="_ _1"></span>go właścicielem był <span class="_ _1"></span>zmuszony do <span class="_ _1"></span>li<span class="_ _0"></span><span class="ff4">cencjonowania </span></div><div class="t m0 x8 hb y1e1 ff4 fs6 fc0 sc0 ls0 ws0">takiej samej lub p<span class="_ _0"></span>odobnej marki.<span class="_ _0"></span> </div><div class="t m0 x8 hf y2cb ff5 fs6 fc0 sc0 ls0 ws0">Znaki <span class="_ _21"> </span>towarowe <span class="_ _c"> </span>wyceniane <span class="_ _c"> </span>są <span class="_ _21"> </span>według <span class="_ _c"> </span>ceny<span class="_ _0"></span> <span class="_ _c"> </span>nabycia <span class="_ _21"> </span>p<span class="_ _1"></span>omniejszon<span class="_ _0"></span>ej <span class="_ _c"> </span>o <span class="_ _21"> </span>skumulowaną <span class="_ _c"> </span>amortyzację <span class="_ _21"> </span>oraz </div><div class="t m0 x8 hb y1e4 ff5 fs6 fc0 sc0 ls0 ws0">skumulowan<span class="_ _0"></span>e odpisy aktualizujące z ty<span class="_ _0"></span>tułu utraty wartości.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2cc ff5 fs6 fc0 sc0 ls0 ws0">Znaki  towar<span class="_ _0"></span>owe  amortyzowane <span class="_ _1f"> </span>są  liniowo  przez  ok<span class="_ _0"></span>res  użyteczności  ekonomiczn<span class="_ _0"></span>ej.  Okres  ekonomiczn<span class="_ _0"></span>ej </div><div class="t m0 x8 hb y1e7 ff5 fs6 fc0 sc0 ls0 ws0">użyteczności d<span class="_ _0"></span>la: <span class="ff4"> </span></div><div class="t m0 x62 h4f y2cd ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff4 fs6">znaku towarowego<span class="_ _0"></span> SerwerSMS ustalono na <span class="_ _0"></span>15 lat, </span></span></div><div class="t m0 x62 h4f y2ce ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff4 fs6">znaku towarowego<span class="_ _0"></span> MailerLite ustalono na 15 <span class="_ _0"></span>lat. </span></span></div><div class="t m0 x8 h1d y2cf ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y298 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>7<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">R<span class="_ _1"></span>e<span class="_ _b"></span>l<span class="_ _1"></span>a<span class="_ _b"></span>cj<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>z<span class="_ _b"></span> <span class="_ _1"></span>k<span class="_ _1"></span>l<span class="_ _b"></span>ie<span class="_ _b"></span>n<span class="_ _1"></span>t<span class="_ _b"></span>a<span class="_ _1"></span>m<span class="_ _1"></span>i<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hf y2d0 ff5 fs6 fc0 sc0 ls0 ws0">Relacje <span class="_ _0"></span>z <span class="_ _10"></span>klientami <span class="_ _10"></span>to <span class="_ _0"></span>p<span class="_ _0"></span>ozostające <span class="_ _0"></span>po<span class="_ _0"></span>d <span class="_ _0"></span>kontrolą <span class="_ _10"></span>Spółki <span class="_ _0"></span>zasoby<span class="_ _0"></span> <span class="_ _0"></span>przejęte <span class="_ _10"></span>w <span class="_ _0"></span>ramach <span class="_ _10"></span>połączenia <span class="_ _10"></span>jednostek, <span class="_ _10"></span>co <span class="_ _0"></span>do </div><div class="t m0 x8 hf y2d1 ff5 fs6 fc0 sc0 ls0 ws0">których <span class="_ _0"></span>Spółka przewiduje, że uzy<span class="_ _0"></span>ska w przyszło<span class="_ _0"></span>ści korzyści eko<span class="_ _0"></span>nomiczne. Takie r<span class="_ _0"></span>elacje z klientami spełn<span class="_ _0"></span>iają </div><div class="t m0 x8 hf y2d2 ff5 fs6 fc0 sc0 ls0 ws0">warunki <span class="_ _0"></span>uzn<span class="_ _0"></span>ania <span class="_ _0"></span>ich <span class="_ _0"></span>za <span class="_ _0"></span>wartości <span class="_ _0"></span>niemate<span class="_ _0"></span>rialne <span class="_ _10"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>MSR <span class="_ _0"></span>38 <span class="_ _0"></span>„Warto<span class="_ _0"></span>ści <span class="_ _0"></span>niematerialne”. <span class="_ _0"></span>Wycen<span class="_ _0"></span>a <span class="_ _0"></span>relacji <span class="_ _0"></span>z </div><div class="t m0 x8 hf y2d3 ff5 fs6 fc0 sc0 ls0 ws0">klientami <span class="_ _23"></span>na <span class="_ _1b"></span>moment <span class="_ _23"></span>początkowego<span class="_ _0"></span> <span class="_ _1b"></span>ujęcia <span class="_ _1b"></span>dok<span class="_ _0"></span>onywana <span class="_ _1b"></span>jest <span class="_ _1b"></span>przy <span class="_ _23"></span>zastosowaniu <span class="_ _23"></span>metody <span class="_ _1b"></span>dod<span class="_ _0"></span>atkowego <span class="_ _1b"></span>zysku </div><div class="t m0 x8 hb y2d4 ff4 fs6 fc0 sc0 ls0 ws0">(ang. <span class="_ _1c"></span>MEEM <span class="_ _23"></span><span class="ff5">–<span class="_ _0"></span></span> <span class="_ _23"></span>the <span class="_ _23"></span>mu<span class="_ _0"></span>lti-<span class="ff5">period <span class="_ _23"></span>excess <span class="_ _1c"> </span>earnings <span class="_ _23"> </span>method<span class="_ _0"></span>), <span class="_ _1b"></span>tj. <span class="_ _1c"> </span>metody <span class="_ _1c"> </span>opartej <span class="_ _23"></span>na <span class="_ _23"> </span>p<span class="_ _0"></span>odejściu <span class="_ _23"></span>doc<span class="_ _0"></span></span>h<span class="_ _0"></span>odowym, <span class="_ _1c"></span>w </div><div class="t m0 x8 hf y2d5 ff5 fs6 fc0 sc0 ls0 ws0">którym wartość o<span class="_ _0"></span>kreślana jest na podstawie zdy<span class="_ _0"></span>skontowanych przyszłych <span class="_ _0"></span>strumieni pieniężnych wynikając<span class="_ _0"></span>ych </div><div class="t m0 x8 hf y2d6 ff5 fs6 fc0 sc0 ls0 ws0">z  dodatkoweg<span class="_ _0"></span>o  przychodu  generowanego <span class="_ _1f"> </span>przez  jednostkę  posiadającą  d<span class="_ _0"></span>aną  wartość  niematerialną <span class="_ _1f"> </span>ponad </div><div class="t m0 x8 hb y2d7 ff5 fs6 fc0 sc0 ls0 ws0">przychody<span class="_ _0"></span> generowane przez jednostkę, k<span class="_ _0"></span>tóra tak<span class="_ _0"></span>iej wartości nie posiada. <span class="ff4"> </span></div><div class="t m0 x8 hf y2d8 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>przy<span class="_ _0"></span>padku, <span class="_ _1b"></span>gdy <span class="_ _23"></span>waluta <span class="_ _1b"></span>funkcjo<span class="_ _0"></span>nalna <span class="_ _1b"></span>przejętej <span class="_ _23"></span>jednostki <span class="_ _1b"></span>jest <span class="_ _23"></span>inna <span class="_ _23"></span>niż <span class="_ _1b"></span>złoty<span class="_ _0"></span> <span class="_ _1b"></span>polski, <span class="_ _23"></span>a <span class="_ _1b"></span>rozpoznane <span class="_ _1b"></span>n<span class="_ _0"></span>a <span class="_ _1b"></span>dzień </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">21</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">nabycia  relacje <span class="_ _1d"> </span>z <span class="_ _22"> </span>klientami <span class="_ _22"> </span>(alokowane  d<span class="_ _1"></span>o <span class="_ _22"> </span>zagranicznego <span class="_ _22"> </span>ośrodk<span class="_ _0"></span>a <span class="_ _1d"> </span>generu<span class="_ _0"></span>jącego <span class="_ _1d"> </span>p<span class="_ _0"></span>rzepływy <span class="_ _1d"> </span>pien<span class="_ _0"></span>iężne), <span class="_ _22"> </span>są </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">istotne,  wó<span class="_ _0"></span>wczas  warto<span class="_ _0"></span>ść  relacje  z <span class="_ _1f"> </span>klientami <span class="_ _1f"> </span>ujmowane  są  w <span class="_ _1f"> </span>walucie <span class="_ _1f"> </span>funkcjonalnej  naby<span class="_ _0"></span>tej  jednostki <span class="_ _1f"> </span>i </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">wyceniane n<span class="_ _0"></span>a każdy dzień sprawozdawc<span class="_ _0"></span>zy na walutę prez<span class="_ _0"></span><span class="ff4">entacji </span>Spó<span class="_ _0"></span>łki<span class="ff4">. </span></div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">Po <span class="_ _1"></span>początkowy<span class="_ _0"></span>m <span class="_ _1"></span>ujęciu relacj<span class="_ _1"></span>e <span class="_ _1"></span>z <span class="_ _1"></span>klientami wycenia <span class="_ _1"></span>się <span class="_ _1"></span>stosując model <span class="_ _1"></span>kosztu historycznego, <span class="_ _1"></span>w <span class="_ _1"></span>którym wartość </div><div class="t m0 x8 hf y200 ff5 fs6 fc0 sc0 ls0 ws0">początkowa <span class="_ _0"></span>pomn<span class="_ _0"></span>iejszana <span class="_ _0"></span>jest o<span class="_ _0"></span> sku<span class="_ _0"></span>mulowaną <span class="_ _0"></span>amortyzację <span class="_ _0"></span>oraz <span class="_ _0"></span>o <span class="_ _0"></span>skumu<span class="_ _0"></span>lowane <span class="_ _0"></span>odpisy <span class="_ _0"></span>aktualizujące <span class="_ _0"></span>z <span class="_ _0"></span>tytułu </div><div class="t m0 x8 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">utraty wartości.<span class="ff4"> </span></div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">Amortyzacja <span class="_ _1d"> </span>naliczana <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>metodą <span class="_ _1d"> </span>liniową, <span class="_ _1c"> </span>według <span class="_ _1c"> </span>oszacowan<span class="_ _0"></span>ego <span class="_ _1c"> </span>okresu <span class="_ _1c"> </span>użytko<span class="_ _0"></span>wania, <span class="_ _1c"> </span>który <span class="_ _1c"> </span>dla <span class="_ _1c"> </span>relac<span class="_ _0"></span>ji <span class="_ _1c"> </span>z </div><div class="t m0 x8 hb y204 ff5 fs6 fc0 sc0 ls0 ws0">klientami został u<span class="_ _0"></span>stalony na 15 lat.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y205 ff5 fs6 fc0 sc0 ls0 ws0">Co <span class="_ _1c"> </span>ro<span class="_ _0"></span>ku <span class="_ _1c"> </span>weryfiko<span class="_ _0"></span>wana <span class="_ _1c"> </span>jest <span class="_ _1d"> </span>poprawność <span class="_ _1d"> </span>ustalonego <span class="_ _1d"> </span>okresu <span class="_ _1c"> </span>użytkowan<span class="_ _0"></span>ia <span class="_ _1c"> </span>relacji <span class="_ _1d"> </span>z <span class="_ _1c"> </span>klientami. <span class="_ _1d"> </span>Każda <span class="_ _1d"> </span>zmiana </div><div class="t m0 x8 hf y207 ff5 fs6 fc0 sc0 ls0 ws0">okresu <span class="_ _1c"> </span>amortyzacji <span class="_ _1c"> </span>wy<span class="_ _0"></span>maga <span class="_ _23"> </span>u<span class="_ _0"></span>zasadnienia <span class="_ _1c"> </span>i <span class="_ _1c"> </span>powoduje <span class="_ _1c"> </span>korektę <span class="_ _1c"> </span>prosp<span class="_ _0"></span>ektywną <span class="_ _1c"> </span>odpisów <span class="_ _1c"> </span>amortyzacy<span class="_ _0"></span>jnych. <span class="_ _1c"> </span>Co </div><div class="t m0 x8 hf y208 ff5 fs6 fc0 sc0 ls0 ws0">najmniej <span class="_ _1c"> </span>na <span class="_ _1c"> </span>każd<span class="_ _0"></span>y <span class="_ _1c"> </span>dzień <span class="_ _23"> </span>sp<span class="_ _0"></span>rawozdawczy <span class="_ _1c"> </span>przeprowad<span class="_ _0"></span>za <span class="_ _1c"> </span>się <span class="_ _23"> </span>o<span class="_ _10"></span>cenę <span class="_ _1c"> </span>wystąpienia <span class="_ _1c"> </span>przesłan<span class="_ _0"></span>ek <span class="_ _1c"> </span>wskazujących <span class="_ _1c"> </span>n<span class="_ _0"></span>a </div><div class="t m0 x8 hf y209 ff5 fs6 fc0 sc0 ls0 ws0">możliwość utraty <span class="_ _1"></span>wartości <span class="_ _1"></span>relacji <span class="_ _1"></span>z <span class="_ _1"></span>klientami. <span class="_ _1"></span>W <span class="_ _1"></span>przypadku s<span class="_ _1"></span>twierdzenia, is<span class="_ _1"></span>tnienia przesłanek <span class="_ _1"></span>przeprowadza <span class="_ _1"></span>się </div><div class="t m0 x8 hb y16e ff5 fs6 fc0 sc0 ls0 ws0">test na utratę war<span class="_ _0"></span>tości zgodnie z <span class="_ _0"></span>polityką opisaną <span class="_ _0"></span>w nocie<span class="ff4"> 3.10. </span></div><div class="t m0 x8 h1d y20a ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2d9 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>8<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2 fc1">K<span class="_ _1"></span>o<span class="_ _b"></span>s<span class="_ _1"></span>z<span class="_ _b"></span>ty<span class="_ _b"></span> p<span class="_ _b"></span>r<span class="_ _1"></span>a<span class="_ _b"></span>c<span class="_ _1"></span> <span class="_ _1"></span>b<span class="_ _b"></span>ad<span class="_ _b"></span>a<span class="_ _1"></span>w<span class="_ _1"></span>c<span class="_ _b"></span>z<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span> <span class="_ _1"></span>i<span class="_ _b"></span> r<span class="_ _b"></span>o<span class="_ _1"></span>z<span class="_ _b"></span>wo<span class="_ _b"></span>j<span class="_ _1"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span> <span class="_ _1"></span><span class="ff3">o<span class="_ _b"></span>ra<span class="_ _b"></span>z <span class="_ _b"></span>o<span class="_ _1"></span>p<span class="_ _b"></span>r<span class="_ _1"></span>o<span class="_ _1"></span>g<span class="_ _b"></span>r<span class="_ _1"></span>a<span class="_ _1"></span>m<span class="_ _1"></span>o<span class="_ _b"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _1"></span>w<span class="_ _b"></span>ew<span class="_ _b"></span>n<span class="_ _1"></span>ę<span class="_ _b"></span>tr<span class="_ _b"></span>z<span class="_ _1"></span>n<span class="_ _b"></span>ie<span class="_ _b"></span> <span class="_ _1"></span>w<span class="_ _b"></span>yt<span class="_ _b"></span>w<span class="_ _1"></span>o<span class="_ _1"></span>r<span class="_ _b"></span>z<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _1"></span>e<span class="_ _b"></span><span class="ff2"> </span></span></span></span></div><div class="t m0 x8 hf y28a ff5 fs6 fc0 sc0 ls0 ws0">Koszty <span class="_ _10"></span>prac <span class="_ _10"></span>badawczych<span class="_ _0"></span> <span class="_ _0"></span>ujmowane <span class="_ _10"></span>są <span class="_ _10"></span>w <span class="_ _0"></span>zy<span class="_ _0"></span>skach <span class="_ _0"></span>i <span class="_ _10"></span>stratac<span class="_ _0"></span>h <span class="_ _0"></span>w <span class="_ _10"></span>momen<span class="_ _0"></span>cie <span class="_ _0"></span>po<span class="_ _0"></span>niesienia. <span class="_ _10"></span>Nakłady <span class="_ _10"></span>poniesione <span class="_ _10"></span>na </div><div class="t m0 x8 hf y28b ff5 fs6 fc0 sc0 ls0 ws0">prace <span class="_ _1e"> </span>rozwojo<span class="_ _0"></span>we <span class="_ _21"> </span>wyko<span class="_ _0"></span>nane <span class="_ _21"> </span>w <span class="_ _1e"> </span>ramach <span class="_ _1e"> </span>d<span class="_ _0"></span>anego <span class="_ _1e"> </span>przedsięwzięcia <span class="_ _1e"> </span>są <span class="_ _21"> </span>u<span class="_ _0"></span>jmowane <span class="_ _1e"> </span>jako <span class="_ _1e"> </span>składn<span class="_ _0"></span>ik <span class="_ _1e"> </span>wartości </div><div class="t m0 x8 hb y28c ff5 fs6 fc0 sc0 ls0 ws0">niematerialny<span class="_ _0"></span>ch, jeżeli można uznać, <span class="_ _0"></span>że spełnione zostały <span class="_ _0"></span>kryteria okr<span class="_ _0"></span>eślone w MSR 38 par 57.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y28d ff5 fs6 fc0 sc0 ls0 ws0">Prace <span class="_ _1b"></span>Spółki <span class="_ _1b"></span>n<span class="_ _0"></span>ad <span class="_ _1b"></span>platformami <span class="_ _1b"></span>kom<span class="_ _0"></span>unikacji <span class="_ _1b"></span>i <span class="_ _1b"></span>ich <span class="_ _1b"></span>no<span class="_ _0"></span>wymi <span class="_ _1b"></span>funkcjonalnościami <span class="_ _1b"></span>skład<span class="_ _0"></span>ają <span class="_ _1b"></span>się <span class="_ _1b"></span>z <span class="_ _1b"></span>szeregu <span class="_ _23"></span>etapów, </div><div class="t m0 x8 hf y28e ff5 fs6 fc0 sc0 ls0 ws0">które <span class="_ _1b"></span>rozpoczynają <span class="_ _1b"></span>się <span class="_ _1b"></span>fazą <span class="_ _1b"></span>analiz <span class="_ _1b"></span>koncepcyjnych<span class="_ _0"></span> <span class="_ _10"></span>(bad<span class="_ _0"></span>ania) <span class="_ _10"></span>a <span class="_ _1b"></span>następn<span class="_ _0"></span>ie <span class="_ _10"></span>p<span class="_ _0"></span>rzechodzą <span class="_ _1b"></span>do <span class="_ _1b"></span>fazy <span class="_ _1b"></span>realizacji <span class="_ _10"></span>(<span class="_ _0"></span>prace </div><div class="t m0 x8 hb y28f ff4 fs6 fc0 sc0 ls0 ws0">rozwojowe)<span class="_ _0"></span>. <span class="_ _0"></span>Koszty <span class="_ _0"></span>fazy <span class="_ _0"></span>koncepcy<span class="_ _0"></span>jnej <span class="_ _0"></span>(badani<span class="_ _0"></span><span class="ff5">a) <span class="_ _0"></span>ujmo<span class="_ _0"></span>wane <span class="_ _0"></span>są <span class="_ _0"></span>w <span class="_ _0"></span>zyskac<span class="_ _0"></span>h <span class="_ _0"></span>i <span class="_ _0"></span>stratach <span class="_ _0"></span>w <span class="_ _10"></span>momencie <span class="_ _0"></span>poniesien<span class="_ _0"></span>ia. </span></div><div class="t m0 x8 hf y290 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>fazie <span class="_ _1"></span>realizacji, <span class="_ _b"></span>po<span class="_ _0"></span> <span class="_ _b"></span>spełnien<span class="_ _0"></span>iu <span class="_ _b"></span>łącznie <span class="_ _1"></span>wszystkich <span class="_ _b"></span>kryteriów <span class="_ _1"></span>wymienionych <span class="_ _b"></span>powy<span class="_ _0"></span>żej, <span class="_ _b"></span>do <span class="_ _1"></span>projektu <span class="_ _b"></span>przydzielany </div><div class="t m0 x8 hb y291 ff5 fs6 fc0 sc0 ls0 ws0">jest ze<span class="_ _0"></span>spół <span class="_ _0"></span>pracowników <span class="_ _0"></span>i <span class="_ _0"></span>kooperantów, <span class="_ _0"></span>którego <span class="_ _0"></span>koszty <span class="_ _0"></span>odpowiednio <span class="_ _0"></span>wynagrodzeń <span class="_ _0"></span>i <span class="_ _0"></span>usług <span class="_ _10"></span><span class="ff4">o<span class="_ _0"></span>bcych, u<span class="_ _0"></span>jmowane </span></div><div class="t m0 x8 hb y292 ff5 fs6 fc0 sc0 ls0 ws0">są jako składn<span class="_ _0"></span>ik wartości niematerialny<span class="_ _0"></span>ch –<span class="ff4"> pr<span class="_ _0"></span>ace rozwojowe. </span></div><div class="t m0 x8 hf y293 ff5 fs6 fc0 sc0 ls0 ws0">Określanie <span class="_ _c"> </span>kierunków <span class="_ _1f"> </span>i <span class="_ _c"> </span>obs<span class="_ _1"></span>zarów <span class="_ _c"> </span>prac <span class="_ _1f"> </span>koncepcyjnych <span class="_ _c"> </span>j<span class="_ _1"></span>ak <span class="_ _c"> </span>i <span class="_ _1f"> </span>decyzje <span class="_ _1f"> </span>doty<span class="_ _0"></span>czące <span class="_ _1f"> </span>podjęcia <span class="_ _c"> </span>realizacji <span class="_ _1f"> </span>prac </div><div class="t m0 x8 hf y294 ff5 fs6 fc0 sc0 ls0 ws0">rozwojowy<span class="_ _0"></span>ch, <span class="_ _10"></span>w <span class="_ _1b"></span>tym <span class="_ _10"></span>oce<span class="_ _0"></span>nę <span class="_ _10"></span>spełnien<span class="_ _0"></span>ia <span class="_ _10"></span>kryter<span class="_ _0"></span>iów <span class="_ _10"></span>ujmo<span class="_ _0"></span>wania <span class="_ _10"></span>pono<span class="_ _0"></span>szonych <span class="_ _10"></span>nak<span class="_ _0"></span>ładów <span class="_ _10"></span>jako <span class="_ _1b"></span>składnik<span class="_ _0"></span>a <span class="_ _10"></span>wartości </div><div class="t m0 x8 hb y295 ff5 fs6 fc0 sc0 ls0 ws0">niematerialny<span class="_ _0"></span>ch podejmowane są przez Z<span class="_ _0"></span>arząd Spółki.<span class="ff4"> </span></div><div class="t m0 x8 hf y296 ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _1f"> </span>czasu <span class="_ _1f"> </span>zakończenia <span class="_ _1f"> </span>prac  r<span class="_ _0"></span>ozwojowych, <span class="_ _1f"> </span>poniesione <span class="_ _1f"> </span>nakłady <span class="_ _1f"> </span>ujmowan<span class="_ _0"></span>e  są <span class="_ _1f"> </span>w <span class="_ _1f"> </span>sprawozdaniu<span class="_ _0"></span>  z <span class="_ _1f"> </span>sytuacji </div><div class="t m0 x8 hb y297 ff5 fs6 fc0 sc0 ls0 ws0">finansowej <span class="_ _0"></span>w <span class="_ _0"></span>pozycji <span class="_ _0"></span>warto<span class="_ _0"></span>ści niemater<span class="_ _0"></span>ialne <span class="_ _0"></span>–<span class="ff4"> <span class="_ _0"></span></span>prace <span class="_ _0"></span>rozwo<span class="_ _0"></span>jowe. Prace<span class="_ _0"></span> ro<span class="_ _0"></span>zwojowe <span class="_ _0"></span>w <span class="_ _0"></span>toku wy<span class="_ _0"></span>twarzania <span class="_ _0"></span>nie <span class="_ _0"></span>są </div><div class="t m0 x8 hf y298 ff5 fs6 fc0 sc0 ls0 ws0">amortyzowan<span class="_ _0"></span>e, <span class="_ _0"></span>natom<span class="_ _0"></span>iast <span class="_ _0"></span>są <span class="_ _10"></span>poddawan<span class="_ _0"></span>e <span class="_ _0"></span>testom <span class="_ _10"></span>na <span class="_ _10"></span>utratę <span class="_ _10"></span>war<span class="_ _0"></span>tości <span class="_ _0"></span>pr<span class="_ _0"></span>zynajmniej <span class="_ _10"></span>raz <span class="_ _10"></span>w <span class="_ _0"></span>roku<span class="_ _0"></span> <span class="_ _0"></span>a <span class="_ _10"></span>także <span class="_ _10"></span>wówczas, </div><div class="t m0 x8 hf y189 ff5 fs6 fc0 sc0 ls0 ws0">gdy <span class="_ _10"></span>istnieją <span class="_ _0"></span>p<span class="_ _0"></span>rzesłanki <span class="_ _10"></span>wskazujące <span class="_ _10"></span>na <span class="_ _10"></span>utratę <span class="_ _10"></span>war<span class="_ _0"></span>tości <span class="_ _0"></span>ośro<span class="_ _0"></span>dka <span class="_ _10"></span>wypracowującego<span class="_ _0"></span> <span class="_ _0"></span>środk<span class="_ _0"></span>i <span class="_ _0"></span>pieniężne,<span class="_ _0"></span> <span class="_ _0"></span>do <span class="_ _10"></span>którego </div><div class="t m0 x8 hb y299 ff5 fs6 fc0 sc0 ls0 ws0">prace rozwojowe <span class="_ _0"></span>zostały przypisane. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2da ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>momencie ukończenia <span class="_ _1"></span>etapu <span class="_ _1"></span>prac r<span class="_ _1"></span>ozwojowych i <span class="_ _b"></span>r<span class="_ _0"></span>ozpoczęcia <span class="_ _1"></span>użytkowania jego <span class="_ _1"></span>efektów, <span class="_ _1"></span>poniesione <span class="_ _1"></span>nakłady </div><div class="t m0 x8 h1d y2db ff5 fs6 fc0 sc0 ls0 ws0">alokowane <span class="_ _13"> </span>są <span class="_ _a"> </span>do <span class="_ _a"> </span>odpowiedniej <span class="_ _a"> </span>p<span class="_ _0"></span>ozycji <span class="_ _a"> </span>wartości <span class="_ _a"> </span>niematerialn<span class="_ _0"></span>ych <span class="_ _13"> </span>–<span class="ff4"> <span class="_ _a"> </span><span class="ff2">Oprogram<span class="_ _0"></span>owanie <span class="_ _a"> </span><span class="ff3">wewnętrznie<span class="_ _0"></span> </span></span></span></div><div class="t m0 x8 h1d y2dc ff2 fs6 fc0 sc0 ls0 ws0">wytworzone<span class="_ _0"></span><span class="ff4"> <span class="_ _1f"> </span><span class="ff5">i  wycenian<span class="_ _0"></span>e <span class="_ _1f"> </span>pr<span class="_ _1"></span>zy <span class="_ _1f"> </span>zastosowaniu <span class="_ _1f"> </span>modelu <span class="_ _1f"> </span>kosztu <span class="_ _1f"> </span>historycznego <span class="_ _1f"> </span>wymagająceg<span class="_ _0"></span>o, <span class="_ _1f"> </span>aby  składnik </span></span></div><div class="t m0 x8 hf y2dd ff5 fs6 fc0 sc0 ls0 ws0">aktywów <span class="_ _a"> </span>był <span class="_ _a"> </span>ujmowany <span class="_ _a"> </span>według <span class="_ _a"> </span>cen <span class="_ _a"> </span>nabycia/kosztów <span class="_ _a"> </span>wytworzenia <span class="_ _a"> </span>pomniejszonych <span class="_ _a"> </span>o <span class="_ _a"> </span>skumulowaną </div><div class="t m0 x8 hb y2de ff5 fs6 fc0 sc0 ls0 ws0">amortyzację <span class="_ _1c"> </span>i <span class="_ _1c"> </span>skum<span class="_ _0"></span>ulowane <span class="_ _23"></span>od<span class="_ _0"></span>pisy <span class="_ _1c"> </span>aktualizujące <span class="_ _1c"> </span>z <span class="_ _1c"> </span>tytułu <span class="_ _1c"> </span>utraty <span class="_ _1c"> </span>wartości. <span class="_ _1c"> </span>Oprogram<span class="_ _10"></span><span class="ff4">owanie <span class="_ _1c"></span>wytwor<span class="_ _0"></span>zone <span class="_ _1c"></span>w </span></div><div class="t m0 x8 hf y2df ff5 fs6 fc0 sc0 ls0 ws0">rezultacie <span class="_ _1f"> </span>prowad<span class="_ _0"></span>zonych <span class="_ _1f"> </span>przez <span class="_ _1f"> </span>Spółkę <span class="_ _1f"> </span>prac <span class="_ _1f"> </span>rozwojo<span class="_ _0"></span>wych <span class="_ _1f"> </span>amortyzowane <span class="_ _1f"> </span>jest <span class="_ _1f"> </span>prze<span class="_ _0"></span>z  okr<span class="_ _0"></span>es <span class="_ _1f"> </span>ekonomicznej </div><div class="t m0 x8 hb y2e0 ff5 fs6 fc0 sc0 ls0 ws0">użyteczności, <span class="_ _0"></span>ustalony na 5 lat<span class="ff4">.<span class="_ _0"></span> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:339.581000px;bottom:585.981000px;width:22.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANG0lEQVR42u3UsREAMAjEMGD/nT9LwKWRRnDhKoADnUQFYN1IAJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLYC4SAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmIsEgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5iIBYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuUgAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLhIA5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AuAAAAXz1pjQ4X94MOjAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">22</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2e1 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>9<span class="_ _1"></span>.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3 fc1">I<span class="_ _b"></span>nn<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>w<span class="_ _b"></span>a<span class="_ _1"></span>r<span class="_ _1"></span>t<span class="_ _b"></span>o<span class="_ _1"></span>ś<span class="_ _1"></span>c<span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>e<span class="_ _1"></span>m<span class="_ _b"></span>at<span class="_ _b"></span>e<span class="_ _1"></span>r<span class="_ _1"></span>i<span class="_ _b"></span>a<span class="_ _1"></span>l<span class="_ _1"></span>n<span class="_ _b"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y2e2 ff5 fs6 fc0 sc0 ls0 ws0">Do  innych <span class="_ _22"> </span>wartości  niematerialnych <span class="_ _22"> </span>zaliczane  są: <span class="_ _1d"> </span>op<span class="_ _0"></span>rogramowanie  oraz <span class="_ _22"> </span>pozostałe  wartości <span class="_ _22"> </span>niematerialne <span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2e3 ff5 fs6 fc0 sc0 ls0 ws0">(w <span class="_ _10"></span>tym: <span class="_ _1b"></span>koncesje <span class="_ _1b"></span>i <span class="_ _10"></span>licencje). <span class="_ _1b"></span>Wartości <span class="_ _10"></span>niematerialn<span class="_ _0"></span>e <span class="_ _10"></span>wycen<span class="_ _0"></span>iane <span class="_ _10"></span>są <span class="_ _1b"></span>w <span class="_ _10"></span>cenie <span class="_ _1b"></span>nabycia <span class="_ _1b"></span>lub <span class="_ _0"></span>k<span class="_ _0"></span>oszcie <span class="_ _10"></span>wytwor<span class="_ _0"></span>zenia </div><div class="t m0 x8 hb y162 ff5 fs6 fc0 sc0 ls0 ws0">pomniejszon<span class="_ _0"></span>ym <span class="_ _1"></span>o <span class="_ _1"></span>skumulowaną amortyzację <span class="_ _1"></span>oraz o <span class="_ _b"></span>sk<span class="_ _0"></span>umulowane <span class="_ _1"></span>odpisy aktualizujące <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>utraty <span class="_ _1"></span>wartości.<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y2a2 ff5 fs6 fc0 sc0 ls0 ws0">Amortyzacja n<span class="_ _0"></span>aliczana jest metodą linio<span class="_ _0"></span>wą, według oszacowaneg<span class="_ _0"></span>o okresu użytkowania.<span class="_ _0"></span> <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y2a3 ff5 fs6 fc0 sc0 ls0 ws0">Okresy amor<span class="_ _0"></span>tyzacji innych wartości niem<span class="_ _0"></span>aterialnych wynoszą:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y2e4 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff4 fs6">oprogramowan<span class="_ _0"></span>ie  <span class="_ _2a"> </span> <span class="_ _12"> </span> <span class="_ _12"> </span><span class="ls7">              </span>5 lat<span class="_ _1"></span> </span></span></div><div class="t m0 x62 h4f y2e5 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _6"> </span><span class="ff5 fs6">pozostałe (w tym: lice<span class="_ _0"></span>ncje i koncesje) <span class="ff4"> <span class="_ _2b"> </span> <span class="_ _12"> </span>2 lata </span></span></span></div><div class="t m0 x8 hf y2e6 ff5 fs6 fc0 sc0 ls0 ws0">Co  roku <span class="_ _22"> </span>weryfikowana  jest <span class="_ _22"> </span>poprawność  ustalonego  okresu <span class="_ _22"> </span>użytkowania  wartości <span class="_ _22"> </span>niematerialnych<span class="_ _0"></span>. <span class="_ _22"> </span>Każda </div><div class="t m0 x8 hf y2e7 ff5 fs6 fc0 sc0 ls0 ws0">zmiana okresu amortyzacji <span class="_ _1"></span>wymaga uzasadnienia <span class="_ _1"></span>i powoduje <span class="_ _1"></span>korektę prospektywną <span class="_ _1"></span>odpisów amortyzacyjnych.  </div><div class="t m0 x8 hb y2e8 ff5 fs6 fc0 sc0 ls0 ws0">Co <span class="_ _0"></span>najmniej n<span class="_ _0"></span>a każd<span class="_ _0"></span>y dzień <span class="_ _0"></span>sprawozdawczy <span class="_ _0"></span>przeprowadza<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>się <span class="_ _0"></span>ocenę <span class="_ _0"></span>wystąpienia <span class="_ _0"></span>przesłanek <span class="_ _0"></span>wskazujących <span class="_ _0"></span>na </div><div class="t m0 x8 hf y2e9 ff5 fs6 fc0 sc0 ls0 ws0">możliwość <span class="_ _1e"> </span>utraty <span class="_ _21"> </span>war<span class="_ _0"></span>tości <span class="_ _21"> </span>składnik<span class="_ _0"></span>ów <span class="_ _21"> </span>wartości <span class="_ _1e"> </span>niematerialnych.<span class="_ _0"></span> <span class="_ _21"> </span>W <span class="_ _21"> </span>przypadku<span class="_ _0"></span> <span class="_ _21"> </span>stwierdzenia,<span class="_ _0"></span> <span class="_ _21"> </span>istnienia </div><div class="t m0 x8 hb y2ea ff5 fs6 fc0 sc0 ls0 ws0">przesłanek p<span class="_ _0"></span>rzeprowadza się test na utratę <span class="_ _0"></span>wartości zgodnie z polityk<span class="_ _0"></span>ą o<span class="_ _0"></span>pisaną w nocie <span class="ff4">3<span class="_ _0"></span>.10. </span></div><div class="t m0 x8 h1d y13 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2eb ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>0<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">U<span class="_ _1"></span>t<span class="_ _1"></span>r<span class="_ _b"></span>a<span class="_ _1"></span>t<span class="_ _1"></span>a<span class="_ _b"></span> w<span class="_ _b"></span>a<span class="_ _1"></span>r<span class="_ _b"></span>t<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _1"></span>c<span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span>a<span class="_ _b"></span>kt<span class="_ _b"></span>y<span class="_ _1"></span>w<span class="_ _b"></span>ów<span class="_ _b"></span> <span class="_ _1"></span>n<span class="_ _1"></span>i<span class="_ _b"></span>e<span class="_ _1"></span>f<span class="_ _1"></span>i<span class="_ _b"></span>na<span class="_ _b"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>ow<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y2ec ff5 fs6 fc0 sc0 ls0 ws0">Na każdy <span class="_ _1"></span>dzień sprawozdawczy Zarząd <span class="_ _1"></span>Spółki <span class="_ _1"></span>dokonuje <span class="_ _1"></span>oceny czy <span class="_ _1"></span>istnieją jakiekolwiek <span class="_ _1"></span>przesłanki <span class="_ _1"></span>wskazujące </div><div class="t m0 x8 hf y2ed ff5 fs6 fc0 sc0 ls0 ws0">na to, <span class="_ _0"></span>że mogła n<span class="_ _0"></span>astąpić utrata <span class="_ _0"></span>wartości któr<span class="_ _0"></span>egoś ze sk<span class="_ _0"></span>ładników aktywów. <span class="_ _0"></span>Zarząd Spółk<span class="_ _0"></span>i analizuje akty<span class="_ _0"></span>wa pod </div><div class="t m0 x8 hf y2ee ff5 fs6 fc0 sc0 ls0 ws0">kątem <span class="_ _1c"> </span>u<span class="_ _0"></span>traty <span class="_ _1c"> </span>wartości, <span class="_ _1c"> </span>ilekroć <span class="_ _1c"> </span>wystąp<span class="_ _0"></span>ią <span class="_ _1c"> </span>przesłan<span class="_ _0"></span>ki <span class="_ _1c"> </span>wskazujące <span class="_ _1c"> </span>na <span class="_ _1c"> </span>to<span class="_ _0"></span>, <span class="_ _23"> </span>iż <span class="_ _1d"> </span>składnik <span class="_ _1c"> </span>aktywów <span class="_ _1c"> </span>mó<span class="_ _0"></span>gł <span class="_ _1c"> </span>stracić <span class="_ _1c"> </span>na </div><div class="t m0 x8 hf y2ef ff5 fs6 fc0 sc0 ls0 ws0">wartości <span class="_ _10"></span>o<span class="_ _0"></span>raz <span class="_ _10"></span>corocznie <span class="_ _10"></span>dla <span class="_ _1b"></span>wartości <span class="_ _10"></span>firmy <span class="_ _10"></span>i <span class="_ _1b"></span>wartości <span class="_ _10"></span>niematerialny<span class="_ _0"></span>ch <span class="_ _10"></span>o <span class="_ _10"></span>nieokr<span class="_ _0"></span>eślonym <span class="_ _10"></span>okresie <span class="_ _10"></span>uży<span class="_ _0"></span>tkowania, </div><div class="t m0 x8 hf y2f0 ff5 fs6 fc0 sc0 ls0 ws0">lub k<span class="_ _0"></span>tóre nie <span class="_ _0"></span>są jeszcze <span class="_ _0"></span>dostępne do <span class="_ _0"></span>użytkowania. <span class="_ _0"></span>Spółka przeprowad<span class="_ _0"></span>za testy na <span class="_ _0"></span>dzień <span class="_ _0"></span>k<span class="_ _0"></span>ończący <span class="_ _0"></span>rok obrotowy </div><div class="t m0 x8 hf y1e2 ff5 fs6 fc0 sc0 ls0 ws0">tj. na <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia. Stratę <span class="_ _1"></span>z <span class="_ _1"></span>tytułu utraty <span class="_ _1"></span>wartości ujm<span class="_ _1"></span>uje się <span class="_ _1"></span>w <span class="_ _1"></span>wysokości kwoty, o<span class="_ _1"></span> jaką <span class="_ _1"></span>wartość <span class="_ _1"></span>księgowa danego </div><div class="t m0 x8 hb y2f1 ff5 fs6 fc0 sc0 ls0 ws0">składnika <span class="_ _1b"></span>aktywó<span class="_ _0"></span>w <span class="_ _10"></span>p<span class="_ _0"></span>rzewyższa <span class="_ _10"></span>jeg<span class="_ _0"></span>o <span class="_ _10"></span>war<span class="_ _0"></span>tość <span class="_ _1b"></span>odzyskiwalną. <span class="_ _1b"></span>Wartość <span class="_ _1b"></span>odzyskiwa<span class="_ _0"></span><span class="ff4">l</span>n<span class="_ _0"></span>ą <span class="_ _10"></span>u<span class="_ _0"></span>stala <span class="_ _10"></span>się, <span class="_ _1b"></span>jako <span class="_ _1b"></span>wyższą <span class="_ _1b"></span>z </div><div class="t m0 x8 hf y1e5 ff5 fs6 fc0 sc0 ls0 ws0">dwóch <span class="_ _1"></span>kwot: <span class="_ _b"></span>wartości <span class="_ _1"></span>godziwej <span class="_ _b"></span>pomn<span class="_ _0"></span>iejszonej <span class="_ _b"></span>o <span class="_ _1"></span>koszty <span class="_ _b"></span>zbycia <span class="_ _b"></span>lu<span class="_ _0"></span>b <span class="_ _b"></span>wartości <span class="_ _1"></span>użytkowej <span class="_ _b"></span>(<span class="_ _0"></span>tj. <span class="_ _b"></span>bieżącej <span class="_ _b"></span>szacu<span class="_ _0"></span>nkowej </div><div class="t m0 x8 hf y2f2 ff5 fs6 fc0 sc0 ls0 ws0">wartości, <span class="_ _21"> </span>ustalonej <span class="_ _21"> </span>n<span class="_ _0"></span>a <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>wiaryg<span class="_ _0"></span>odnych <span class="_ _21"> </span>założeń, <span class="_ _21"> </span>przy<span class="_ _0"></span>szłych <span class="_ _21"> </span>przepływów <span class="_ _21"> </span>p<span class="_ _0"></span>ieniężnych, <span class="_ _21"> </span>których </div><div class="t m0 x8 hf y2f3 ff5 fs6 fc0 sc0 ls0 ws0">uzyskania oczekuje s<span class="_ _1"></span>ię z <span class="_ _1"></span>tytułu <span class="_ _1"></span>dalszego uż<span class="_ _1"></span>ytkowania składnika akt<span class="_ _1"></span>ywów lub <span class="_ _1"></span>ośrodka wy<span class="_ _1"></span>pracowu<span class="_ _0"></span>jącego ś<span class="_ _1"></span>rodki </div><div class="t m0 x8 hf y2f4 ff5 fs6 fc0 sc0 ls0 ws0">pieniężne).<span class="_ _0"></span> <span class="_ _23"> </span>Dla <span class="_ _1c"> </span>potrzeb<span class="_ _0"></span> <span class="_ _23"> </span>analizy <span class="_ _1c"> </span>p<span class="_ _0"></span>od <span class="_ _23"> </span>kątem<span class="_ _0"></span> <span class="_ _1c"> </span>utraty <span class="_ _23"> </span>war<span class="_ _0"></span>to<span class="_ _0"></span>ści, <span class="_ _23"></span>aktywa <span class="_ _1c"> </span>g<span class="_ _0"></span>rupuje <span class="_ _1c"> </span>się <span class="_ _23"> </span>n<span class="_ _0"></span>a <span class="_ _23"></span>najniższym <span class="_ _1c"> </span>pozio<span class="_ _0"></span>mie, <span class="_ _1c"> </span>w </div><div class="t m0 x8 hf y1eb ff5 fs6 fc0 sc0 ls0 ws0">odniesieniu, <span class="_ _2c"> </span>do <span class="_ _1e"> </span>którego <span class="_ _2c"> </span>występują <span class="_ _1e"> </span>dające <span class="_ _1e"> </span>się <span class="_ _2c"> </span>zidentyfikować<span class="_ _0"></span> <span class="_ _1e"> </span>odrębnie <span class="_ _2c"> </span>przepływy <span class="_ _1e"> </span>pieniężne <span class="_ _2c"> </span>(ośrodki </div><div class="t m0 x8 hb y2f5 ff5 fs6 fc0 sc0 ls0 ws0">wypracowu<span class="_ _0"></span>jące środki pieniężne). Wszystkie odpisy z tytułu <span class="_ _1"></span>utraty wartości są odnoszone w ciężar zysków lu<span class="_ _0"></span><span class="ff4 ls6">b </span></div><div class="t m0 x8 hf y2f6 ff5 fs6 fc0 sc0 ls0 ws0">strat <span class="_ _0"></span>i <span class="_ _0"></span>wykaz<span class="_ _0"></span>ywane <span class="_ _0"></span>w <span class="_ _0"></span>Sprawozdan<span class="_ _0"></span>iu <span class="_ _0"></span>z <span class="_ _0"></span>zysków <span class="_ _0"></span>i <span class="_ _10"></span>strat <span class="_ _0"></span>oraz <span class="_ _0"></span>innych <span class="_ _0"></span>całko<span class="_ _0"></span>witych <span class="_ _0"></span>dochodów <span class="_ _0"></span>w <span class="_ _10"></span>pozycji <span class="_ _0"></span>Pozostałe </div><div class="t m0 x8 hf y2f7 ff5 fs6 fc0 sc0 ls0 ws0">koszty <span class="_ _1"></span>operacyjne. <span class="_ _1"></span>Odpisy <span class="_ _1"></span>z <span class="_ _b"></span>tytułu utraty <span class="_ _b"></span>warto<span class="_ _0"></span>ści <span class="_ _b"></span>mogą zostać <span class="_ _b"></span>odwr<span class="_ _0"></span>ócone <span class="_ _1"></span>w <span class="_ _b"></span>następ<span class="_ _0"></span>nych <span class="_ _1"></span>okresach <span class="_ _b"></span>(<span class="_ _0"></span>z <span class="_ _b"></span>wy<span class="_ _0"></span>jątkiem </div><div class="t m0 x8 hf y1f1 ff5 fs6 fc0 sc0 ls0 ws0">odpisów do<span class="_ _0"></span>tyczących wartości firmy)<span class="_ _0"></span>, jeżel<span class="_ _0"></span>i nastąpiły zdarzenia uzasadn<span class="_ _0"></span>iające brak lub zmianę u<span class="_ _0"></span>traty wartości </div><div class="t m0 x8 hb y2f8 ff5 fs6 fc0 sc0 ls0 ws0">aktywów<span class="ff4">. </span></div><div class="t m0 x8 h1d y2f9 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2fa ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>1<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">P<span class="_ _1"></span>r<span class="_ _1"></span>z<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span>od<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span>k<span class="_ _b"></span>os<span class="_ _b"></span>z<span class="_ _1"></span>t<span class="_ _1"></span>y<span class="_ _b"></span> <span class="_ _1"></span>f<span class="_ _1"></span>i<span class="_ _b"></span>n<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>e<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hf y2fb ff5 fs6 fc0 sc0 ls0 ws0">W sprawozd<span class="_ _0"></span>aniu z <span class="_ _0"></span>zysków <span class="_ _0"></span>i str<span class="_ _0"></span>at w <span class="_ _0"></span>pozycji <span class="_ _0"></span>przychody <span class="_ _0"></span>i ko<span class="_ _0"></span>szty finanso<span class="_ _0"></span>we Spółka <span class="_ _0"></span>prezen<span class="_ _0"></span>tuje różnice <span class="_ _0"></span>kursowe, </div><div class="t m0 x8 hf y2fc ff5 fs6 fc0 sc0 ls0 ws0">odsetki <span class="_ _1d"> </span>od <span class="_ _1c"> </span>kr<span class="_ _0"></span>edytów <span class="_ _1c"> </span>i <span class="_ _1d"> </span>pożyczek <span class="_ _1d"> </span>otrzymanych <span class="_ _1d"> </span>oraz <span class="_ _1c"> </span>udzielon<span class="_ _0"></span>ych, <span class="_ _1c"> </span>odsetki <span class="_ _1d"> </span>od <span class="_ _1d"> </span>leasingu, <span class="_ _1d"> </span>straty <span class="_ _1c"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1c"> </span>utraty </div><div class="t m0 x8 hf y2fd ff5 fs6 fc0 sc0 ls0 ws0">wartości aktywów <span class="_ _1"></span>finansowych <span class="_ _1"></span>oraz zmiany <span class="_ _1"></span>wartości godziwej <span class="_ _b"></span>ak<span class="_ _0"></span>tywów finansowych <span class="_ _1"></span>wycenianych<span class="_ _0"></span> <span class="_ _1"></span>w <span class="_ _1"></span>wartości </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:468.754000px;bottom:560.835000px;width:22.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">23</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">godziwej pr<span class="_ _0"></span>zez wynik finansowy.<span class="_ _0"></span> </div><div class="t m0 x8 h1d y1fc ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2fe ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>2<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">I<span class="_ _1"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>t<span class="_ _1"></span>r<span class="_ _1"></span>u<span class="_ _b"></span>me<span class="_ _b"></span>n<span class="_ _1"></span>t<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>f<span class="_ _1"></span>i<span class="_ _b"></span>n<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>e </span></span></div><div class="t m0 x8 h1d y2e3 ff2 fs6 fc0 sc0 ls0 ws0">Aktywa finansowe<span class="_ _0"></span> </div><div class="t m0 x8 hb y162 ff5 fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _2d"> </span>finansowe <span class="_ _2d"> </span>klasyfikowane <span class="_ _2d"> </span>są <span class="_ _2d"> </span>do <span class="_ _17"> </span>trzech<span class="_ _0"></span> <span class="_ _17"> </span>kategorii: <span class="_ _2d"> </span>aktywów <span class="_ _2d"> </span>finansowych <span class="_ _2d"> </span>wycenianych <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2a2 ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _1b"></span>zamortyzowanym <span class="_ _1b"></span>koszcie, <span class="_ _1b"></span>aktywó<span class="_ _0"></span>w <span class="_ _10"></span>fin<span class="_ _0"></span>ansowych <span class="_ _1b"></span>wycenianych <span class="_ _1b"></span>w <span class="_ _1b"></span>wartości <span class="_ _1b"></span>godziwej <span class="_ _1b"></span>przez <span class="_ _10"></span>in<span class="_ _0"></span>ne <span class="_ _1b"></span>całkowite </div><div class="t m0 x8 hf y2a3 ff5 fs6 fc0 sc0 ls0 ws0">dochody <span class="_ _1b"></span>lub <span class="_ _1b"></span>aktywów <span class="_ _1b"></span>finanso<span class="_ _0"></span>wych <span class="_ _1b"></span>wycenianych <span class="_ _1b"></span>w <span class="_ _1b"></span>wartości <span class="_ _1b"></span>godziwej <span class="_ _1b"></span>przez <span class="_ _1b"></span>wynik<span class="_ _0"></span> <span class="_ _10"></span>fin<span class="_ _0"></span>ansowy. <span class="_ _1b"></span>Klasyfikacja </div><div class="t m0 x8 hf y2a4 ff5 fs6 fc0 sc0 ls0 ws0">aktywów  finansowych <span class="_ _22"> </span>uzależniona  jest <span class="_ _1d"> </span>o<span class="_ _0"></span>d <span class="_ _1d"> </span>m<span class="_ _0"></span>odelu <span class="_ _22"> </span>biznesoweg<span class="_ _0"></span>o  zarządzania <span class="_ _22"> </span>aktywami  finansowymi <span class="_ _1d"> </span>o<span class="_ _0"></span>raz </div><div class="t m0 x8 hf y2a5 ff5 fs6 fc0 sc0 ls0 ws0">charaktery<span class="_ _0"></span>styki <span class="_ _0"></span>um<span class="_ _0"></span>ownych <span class="_ _10"></span>przepływów <span class="_ _10"></span>pien<span class="_ _0"></span>iężnych <span class="_ _0"></span>skład<span class="_ _0"></span>nika <span class="_ _10"></span>aktywów <span class="_ _10"></span>finansowy<span class="_ _0"></span>ch. <span class="_ _0"></span>Klasyfikacja <span class="_ _10"></span>ak<span class="_ _0"></span>tywów </div><div class="t m0 x8 hb y2a6 ff4 fs6 fc0 sc0 ls0 ws0">finansowych <span class="_ _0"></span>dokonywana <span class="_ _0"></span>jest <span class="ff5">w <span class="_ _0"></span>momencie początk<span class="_ _0"></span>owego ujęcia i <span class="_ _0"></span>może być <span class="_ _0"></span>zmieniona jedyn<span class="_ _0"></span>ie wówczas, g<span class="_ _0"></span>dy </span></div><div class="t m0 x8 hb y285 ff5 fs6 fc0 sc0 ls0 ws0">zmienił się bizneso<span class="_ _0"></span>wy model zarządza<span class="_ _0"></span>nia aktywami finansowym<span class="_ _0"></span>i.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y286 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y287 ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>finansowych <span class="_ _21"> </span>wycenianych <span class="_ _21"> </span>w <span class="_ _21"> </span>zamortyzowanym <span class="_ _21"> </span>koszcie <span class="_ _21"> </span>zaliczane <span class="_ _21"> </span>są <span class="_ _c"> </span>p<span class="_ _0"></span>ożyczki <span class="_ _21"> </span>udzielone <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y288 ff5 fs6 fc0 sc0 ls0 ws0">i <span class="_ _23"></span>należności. <span class="_ _23"> </span>Poży<span class="_ _0"></span>czki <span class="_ _23"></span>i <span class="_ _23"></span>należno<span class="_ _0"></span>ści <span class="_ _1b"></span>zalicza<span class="_ _0"></span> <span class="_ _1b"></span>się <span class="_ _23"> </span>d<span class="_ _0"></span>o <span class="_ _23"></span>aktywów <span class="_ _23"> </span>o<span class="_ _0"></span>brotowych, <span class="_ _23"> </span>o <span class="_ _23"> </span>ile <span class="_ _1c"> </span>termin <span class="_ _23"></span>ich <span class="_ _23"></span>wymagaln<span class="_ _0"></span>ości <span class="_ _23"></span>nie </div><div class="t m0 x8 hb y289 ff5 fs6 fc0 sc0 ls0 ws0">przekracza <span class="_ _2c"> </span>12 <span class="_ _1e"> </span>miesięcy<span class="_ _0"></span> <span class="_ _1e"> </span>od <span class="_ _2c"> </span>dnia <span class="_ _1e"> </span>sprawo<span class="_ _0"></span>zdawczego. <span class="_ _2c"> </span>Pożyczki <span class="_ _1e"> </span>i<span class="_ _0"></span><span class="ff4"> <span class="_ _2c"> </span></span>należności <span class="_ _1e"> </span>o <span class="_ _2c"> </span>terminie <span class="_ _2c"> </span>wymagalności </div><div class="t m0 x8 hb y28a ff5 fs6 fc0 sc0 ls0 ws0">przekraczającym<span class="_ _0"></span> 12 miesięcy od dnia sprawozd<span class="_ _0"></span>awczego zalicza się do aktywó<span class="_ _0"></span>w trwałych. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y28b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y28c ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _0"></span>aktywów <span class="_ _0"></span>finan<span class="_ _0"></span>sowych wycen<span class="_ _0"></span>ianych <span class="_ _0"></span>w <span class="_ _0"></span>wartości <span class="_ _0"></span>godziwej <span class="_ _0"></span>przez <span class="_ _0"></span>wynik<span class="_ _0"></span> f<span class="_ _0"></span>inansowy <span class="_ _0"></span>zalicza <span class="_ _0"></span>się op<span class="_ _0"></span>cje <span class="_ _0"></span>zakupu </div><div class="t m0 x8 hb y28d ff5 fs6 fc0 sc0 ls0 ws0">udziałów lub<span class="_ _0"></span> akcji w innych jednostkach<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y28e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y28f ff3 fs6 fc0 sc0 ls0 ws0">Utrata wa<span class="_ _0"></span>rtości<span class="ff2"> </span></div><div class="t m0 x8 hf y290 ff5 fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _1d"> </span>f<span class="_ _0"></span>inansowe <span class="_ _1d"> </span>wy<span class="_ _0"></span>ceniane <span class="_ _1d"> </span>w <span class="_ _1d"> </span>zam<span class="_ _0"></span>ortyzowanym <span class="_ _22"> </span>koszcie <span class="_ _1d"> </span>oraz <span class="_ _22"> </span>aktywa <span class="_ _1d"> </span>f<span class="_ _0"></span>inansowe <span class="_ _1d"> </span>wyceniane <span class="_ _22"> </span>w <span class="_ _1d"> </span>wartości </div><div class="t m0 x8 hf y291 ff5 fs6 fc0 sc0 ls0 ws0">godziwej przez <span class="_ _1"></span>inne <span class="_ _1"></span>całkowite <span class="_ _1"></span>dochody <span class="_ _1"></span>podlegają <span class="_ _1"></span>odpisom<span class="_ _0"></span> <span class="_ _1"></span>aktualizującym na <span class="_ _b"></span>oczek<span class="_ _0"></span>iwane <span class="_ _1"></span>straty <span class="_ _1"></span>kredytowe. Na<span class="_ _1"></span> </div><div class="t m0 x8 hb y292 ff5 fs6 fc0 sc0 ls0 ws0">każdy dzień<span class="_ _0"></span> sprawozdawc<span class="_ _0"></span>zy Zarząd Sp<span class="_ _0"></span>ółki ustala odp<span class="_ _0"></span>isy w<span class="_ _0"></span><span class="ff4"> </span>kwocie <span class="_ _0"></span>równej oczek<span class="_ _0"></span>iwanym stratom <span class="_ _0"></span>kredytowym </div><div class="t m0 x8 hb y293 ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>całym <span class="_ _0"></span>o<span class="_ _0"></span>kresie <span class="_ _0"></span>życia <span class="_ _10"></span>należności. <span class="_ _0"></span>Na <span class="_ _0"></span>k<span class="_ _0"></span>ażdy <span class="_ _0"></span>dzień<span class="_ _0"></span> <span class="_ _0"></span>sprawozdawczy <span class="_ _10"></span>Spó<span class="_ _0"></span>łka<span class="ff4"> <span class="_ _0"></span>ujmuje <span class="_ _0"></span>zm<span class="_ _0"></span>iany <span class="_ _0"></span>oczekiwany<span class="_ _0"></span>ch <span class="_ _0"></span>strat </span></div><div class="t m0 x8 hf y294 ff5 fs6 fc0 sc0 ls0 ws0">kredytowych <span class="_ _1d"> </span>jako <span class="_ _1d"> </span>zysk <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>stratę <span class="_ _1d"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1c"> </span>u<span class="_ _0"></span>traty <span class="_ _1d"> </span>wartości <span class="_ _1d"> </span>i <span class="_ _1d"> </span>wykazuje <span class="_ _1d"> </span>w <span class="_ _1c"> </span>p<span class="_ _0"></span>ozycji <span class="_ _1d"> </span>przychodów <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>kosztów </div><div class="t m0 x8 hb y295 ff4 fs6 fc0 sc0 ls0 ws0">finansowy<span class="_ _0"></span>ch. </div><div class="t m0 x8 h1d y296 ff3 fs6 fc0 sc0 ls0 ws0">Zobowiązania finansowe<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x8 hf y297 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1b"></span>klasyfikuje <span class="_ _10"></span>wszystkie <span class="_ _1b"></span>występujące <span class="_ _1b"></span>na <span class="_ _10"></span>dzień <span class="_ _1b"></span>sprawozdawczy <span class="_ _1b"></span>zobowiązania <span class="_ _10"></span>f<span class="_ _0"></span>inansowe <span class="_ _10"></span>jako <span class="_ _1b"></span>wyceniane </div><div class="t m0 x8 hf y298 ff5 fs6 fc0 sc0 ls0 ws0">po  pocz<span class="_ _0"></span>ątkowym  ujęciu <span class="_ _1f"> </span>w  zamortyzowany<span class="_ _0"></span>m  koszcie, <span class="_ _1f"> </span>za  wyjątkiem <span class="_ _1f"> </span>instrumentów  pocho<span class="_ _0"></span>dnych,  któ<span class="_ _0"></span>re  są </div><div class="t m0 x8 hb y189 ff5 fs6 fc0 sc0 ls0 ws0">wyceniane <span class="_ _1d"> </span>w <span class="_ _1d"> </span>war<span class="_ _0"></span>tości <span class="_ _1d"> </span>godziwej.<span class="ff4"> <span class="_ _1d"> </span></span>Do <span class="_ _1d"> </span>katego<span class="_ _0"></span>rii <span class="_ _1d"> </span>zobowiązań <span class="_ _1d"> </span>finansowych <span class="_ _1d"> </span>wycenianych<span class="_ _0"></span> <span class="_ _1c"> </span>w <span class="_ _1d"> </span>zam<span class="_ _0"></span>ortyzowanym </div><div class="t m0 x8 hf y299 ff5 fs6 fc0 sc0 ls0 ws0">koszcie <span class="_ _1f"> </span>zaliczan<span class="_ _0"></span>e <span class="_ _1f"> </span>są <span class="_ _1f"> </span>kredyty, <span class="_ _1f"> </span>pożyczki <span class="_ _1f"> </span>i <span class="_ _1f"> </span>inne <span class="_ _1f"> </span>instrumenty <span class="_ _1f"> </span>d<span class="_ _0"></span>łużne, <span class="_ _1f"> </span>zobowiązania <span class="_ _1f"> </span>z <span class="_ _1f"> </span>tytułu <span class="_ _1f"> </span>leasingu <span class="_ _1f"> </span>or<span class="_ _0"></span>az </div><div class="t m0 x8 hb y2da ff5 fs6 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _0"></span>ia handlowe. <span class="ff4"> </span></div><div class="t m0 x8 hb y2db ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y2dc ff5 fs6 fc0 sc0 ls0 ws0">Kredyty, <span class="_ _c"> </span>pożyczki <span class="_ _c"> </span>i <span class="_ _c"> </span>in<span class="_ _1"></span>ne <span class="_ _c"> </span>instrumenty <span class="_ _c"> </span>dłużne <span class="_ _c"> </span>ujmuje <span class="_ _c"> </span>s<span class="_ _1"></span>ię <span class="_ _21"> </span>początkowo <span class="_ _c"> </span>według <span class="_ _1f"> </span>war<span class="_ _0"></span>tości <span class="_ _c"> </span>godziwej, <span class="_ _1f"> </span>k<span class="_ _0"></span>tóra </div><div class="t m0 x8 hf y2dd ff5 fs6 fc0 sc0 ls0 ws0">pomniejszana jest o bezpośrednie pon<span class="_ _0"></span>iesione koszty transakcyjne. Po początkowym ujęciu są one wyceniane w </div><div class="t m0 x8 hf y2de ff5 fs6 fc0 sc0 ls0 ws0">wysokości <span class="_ _1e"> </span>zamortyzowan<span class="_ _0"></span>ego <span class="_ _21"> </span>kosztu <span class="_ _1e"> </span>przy <span class="_ _1e"> </span>zastosowaniu <span class="_ _21"> </span>efek<span class="_ _0"></span>tywnej <span class="_ _21"> </span>stop<span class="_ _0"></span>y <span class="_ _21"> </span>procentowej. <span class="_ _1e"> </span>Przy <span class="_ _21"> </span>u<span class="_ _0"></span>stalaniu </div><div class="t m0 x8 hb y2df ff4 fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wa<span class="ff5">nego <span class="_ _10"></span>k<span class="_ _0"></span>osztu <span class="_ _10"></span>uwzględn<span class="_ _0"></span>ia <span class="_ _10"></span>się <span class="_ _10"></span>ko<span class="_ _0"></span>szty <span class="_ _10"></span>związane <span class="_ _1b"></span>z <span class="_ _1b"></span>uzyskaniem <span class="_ _1b"></span>kredytu <span class="_ _1b"></span>lub <span class="_ _10"></span>po<span class="_ _0"></span>życzki <span class="_ _10"></span>oraz <span class="_ _1b"></span>dyskonta </span></div><div class="t m0 x8 hb y2e0 ff5 fs6 fc0 sc0 ls0 ws0">lub premie uzy<span class="_ _0"></span>skane w związku ze zobo<span class="_ _0"></span>wiązaniem<span class="ff4"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANG0lEQVR42u3UsREAMAjEMGD/nT9LwKWRRnDhKoADnUQFYN1IAJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLYC4SAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmIsEgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5iIBYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuUgAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLhIA5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AuAAAAXz1pjQ4X94MOjAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">24</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2e1 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>3<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">P<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _b"></span>os<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _b"></span>ł<span class="_ _1"></span>e<span class="_ _1"></span> <span class="_ _b"></span>ak<span class="_ _b"></span>t<span class="_ _1"></span>y<span class="_ _1"></span>w<span class="_ _b"></span>a<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y2e2 ff5 fs6 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _1f"> </span>aktywa <span class="_ _1f"> </span>obejmu<span class="_ _0"></span>ją <span class="_ _1f"> </span>kontrolowane <span class="_ _1f"> </span>przez <span class="_ _1f"> </span>Spółkę <span class="_ _1f"> </span>zasoby <span class="_ _1f"> </span>powstałe <span class="_ _1f"> </span>w <span class="_ _1f"> </span>wyniku <span class="_ _1f"> </span>prze<span class="_ _0"></span>szłych <span class="_ _1f"> </span>zdarzeń, <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y2e3 ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _1b"></span>odniesieniu<span class="_ _0"></span> <span class="_ _10"></span>do<span class="_ _0"></span> <span class="_ _1b"></span>których <span class="_ _1b"></span>oczekuje <span class="_ _1b"></span>się <span class="_ _1b"></span>w <span class="_ _1b"></span>p<span class="_ _0"></span>rzyszłości <span class="_ _1b"></span>przepływu <span class="_ _1b"></span>korzy<span class="_ _0"></span>ści <span class="_ _1b"></span>ekonomicznych <span class="_ _1b"></span>i <span class="_ _1b"></span>które <span class="_ _1b"></span>nie <span class="_ _23"></span>zostały </div><div class="t m0 x8 hf y162 ff5 fs6 fc0 sc0 ls0 ws0">ujęte <span class="_ _1d"> </span>w <span class="_ _1d"> </span>innych<span class="_ _0"></span> <span class="_ _1d"> </span>pozycjach <span class="_ _1d"> </span>aktywów. <span class="_ _1d"> </span>Do <span class="_ _1d"> </span>po<span class="_ _0"></span>zostałych <span class="_ _1d"> </span>aktywów <span class="_ _1d"> </span>Spółk<span class="_ _0"></span>a <span class="_ _1d"> </span>zalicza <span class="_ _1d"> </span>m.in.: <span class="_ _1d"> </span>przedp<span class="_ _0"></span>łaty <span class="_ _1d"> </span>na <span class="_ _1d"> </span>usługi, </div><div class="t m0 x8 hf y2a2 ff5 fs6 fc0 sc0 ls0 ws0">których <span class="_ _0"></span>dostarczen<span class="_ _0"></span>ie nastąpi <span class="_ _0"></span>w <span class="_ _0"></span>kolejnych <span class="_ _0"></span>okresach <span class="_ _10"></span>sprawozdawczy<span class="_ _0"></span>ch, kau<span class="_ _0"></span>cje, <span class="_ _0"></span>a także <span class="_ _0"></span>środki <span class="_ _0"></span>(zablokowan<span class="_ _0"></span>e n<span class="_ _0"></span>a </div><div class="t m0 x8 hb y2a3 ff5 fs6 fc0 sc0 ls0 ws0">rachunkach b<span class="_ _0"></span>ankowych) stanowiące zabezp<span class="_ _0"></span>ieczenie płatno<span class="_ _0"></span>ści ceny w transakcjach połącz<span class="_ _0"></span>enia jednostek<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 h1d y2a4 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2ff ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>4<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Ś<span class="_ _1"></span>r<span class="_ _1"></span>o<span class="_ _b"></span>d<span class="_ _1"></span>k<span class="_ _1"></span>i<span class="_ _b"></span> p<span class="_ _b"></span>i<span class="_ _1"></span>e<span class="_ _b"></span>ni<span class="_ _b"></span>ę<span class="_ _1"></span>ż<span class="_ _1"></span>n<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>i<span class="_ _b"></span> <span class="_ _1"></span>i<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span> <span class="_ _1"></span>e<span class="_ _b"></span>kw<span class="_ _b"></span>i<span class="_ _1"></span>w<span class="_ _b"></span>al<span class="_ _b"></span>en<span class="_ _b"></span>t<span class="_ _1"></span>y<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y300 ff5 fs6 fc0 sc0 ls0 ws0">Środki <span class="_ _1c"> </span>pieniężn<span class="_ _0"></span>e <span class="_ _1c"> </span>i <span class="_ _1c"> </span>ich <span class="_ _1c"> </span>ekwiwalenty <span class="_ _1d"> </span>obejmują <span class="_ _1c"> </span>środki <span class="_ _1d"> </span>pieniężne <span class="_ _1c"> </span>w <span class="_ _1c"> </span>kasie, <span class="_ _1d"> </span>na <span class="_ _1c"> </span>rachunku <span class="_ _1c"> </span>bankowym, <span class="_ _1c"> </span>d<span class="_ _0"></span>epozyty </div><div class="t m0 x8 hf y301 ff5 fs6 fc0 sc0 ls0 ws0">bankowe <span class="_ _0"></span>płatn<span class="_ _0"></span>e <span class="_ _0"></span>na <span class="_ _0"></span>żądanie, <span class="_ _0"></span>inne k<span class="_ _0"></span>rótkoterminowe <span class="_ _0"></span>inwestycje <span class="_ _0"></span>o <span class="_ _0"></span>pier<span class="_ _0"></span>wotnym <span class="_ _0"></span>terminie <span class="_ _0"></span>wymagaln<span class="_ _0"></span>ości <span class="_ _0"></span>do <span class="_ _0"></span>trzech </div><div class="t m0 x8 hf y302 ff5 fs6 fc0 sc0 ls0 ws0">miesięcy oraz <span class="_ _1"></span>o <span class="_ _1"></span>dużej <span class="_ _1"></span>płynności. <span class="_ _1"></span>Środki pieniężne <span class="_ _1"></span>wyceniane <span class="_ _1"></span>są <span class="_ _1"></span>na <span class="_ _1"></span>koniec o<span class="_ _1"></span>kresu sprawozdawczego <span class="_ _1"></span>w <span class="_ _1"></span>wart<span class="_ _0"></span>ości </div><div class="t m0 x8 hb y303 ff4 fs6 fc0 sc0 ls0 ws0">nominalnej<span class="_ _0"></span>. </div><div class="t m0 x8 hf y304 ff5 fs6 fc0 sc0 ls0 ws0">Jako <span class="_ _c"> </span>środki <span class="_ _c"> </span>pieniężne <span class="_ _c"> </span>i <span class="_ _c"> </span>ek<span class="_ _1"></span>wiwalenty <span class="_ _c"> </span>ujmowan<span class="_ _0"></span>e <span class="_ _c"> </span>są <span class="_ _c"> </span>tak<span class="_ _1"></span>że <span class="_ _c"> </span>środki <span class="_ _c"> </span>zgromadzone <span class="_ _c"> </span>na <span class="_ _c"> </span>rachunkach <span class="_ _c"> </span>platform </div><div class="t m0 x8 hb y305 ff5 fs6 fc0 sc0 ls0 ws0">płatniczych<span class="ff4"> </span></div><div class="t m0 x8 h1d y306 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y307 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>5<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">A<span class="_ _1"></span>k<span class="_ _1"></span>t<span class="_ _b"></span>yw<span class="_ _b"></span>a<span class="_ _1"></span> <span class="_ _b"></span>tr<span class="_ _b"></span>w<span class="_ _1"></span>a<span class="_ _b"></span>łe<span class="_ _b"></span> <span class="_ _1"></span>l<span class="_ _1"></span>u<span class="_ _b"></span>b<span class="_ _1"></span> <span class="_ _b"></span>gr<span class="_ _b"></span>up<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _b"></span>d<span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>z<span class="_ _b"></span>b<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>i<span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _b"></span>p<span class="_ _1"></span>r<span class="_ _1"></span>z<span class="_ _b"></span>e<span class="_ _1"></span>z<span class="_ _1"></span>n<span class="_ _b"></span>ac<span class="_ _b"></span>z<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>d<span class="_ _b"></span>o <span class="_ _b"></span>s<span class="_ _1"></span>p<span class="_ _b"></span>r<span class="_ _1"></span>z<span class="_ _1"></span>e<span class="_ _1"></span>d<span class="_ _b"></span>a<span class="_ _1"></span>ż<span class="_ _b"></span>y<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y308 ff5 fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _1d"> </span>trwałe <span class="_ _1d"> </span>przezn<span class="_ _0"></span>aczone <span class="_ _1d"> </span>do <span class="_ _1d"> </span>sprzedaży <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>aktywa <span class="_ _1d"> </span>i <span class="_ _22"> </span>zobowiązan<span class="_ _0"></span>ia <span class="_ _1d"> </span>stanowiące <span class="_ _1d"> </span>grupy <span class="_ _1d"> </span>przeznaczon<span class="_ _0"></span>e <span class="_ _1c"> </span>do </div><div class="t m0 x8 hf y309 ff5 fs6 fc0 sc0 ls0 ws0">zbycia, <span class="_ _1"></span>co <span class="_ _b"></span>do <span class="_ _b"></span>których <span class="_ _1"></span>zakładane <span class="_ _b"></span>jest, <span class="_ _1"></span>że <span class="_ _b"></span>wypracują <span class="_ _1"></span>one <span class="_ _b"></span>korzyści <span class="_ _b"></span>d<span class="_ _0"></span>la <span class="_ _b"></span>jednostek <span class="_ _1"></span>w <span class="_ _b"></span>wyniku <span class="_ _1"></span>sprzedaży, <span class="_ _b"></span>a <span class="_ _1"></span>nie <span class="_ _b"></span>poprzez </div><div class="t m0 x8 hf y30a ff5 fs6 fc0 sc0 ls0 ws0">ich <span class="_ _1e"> </span>dalsze <span class="_ _1e"> </span>wykorzy<span class="_ _0"></span>stywanie, <span class="_ _21"> </span>są <span class="_ _1e"> </span>klasyf<span class="_ _0"></span>ikowane <span class="_ _1e"> </span>jako <span class="_ _1e"> </span>przeznaczon<span class="_ _0"></span>e <span class="_ _21"> </span>do <span class="_ _1e"> </span>sprzed<span class="_ _0"></span>aży. <span class="_ _21"> </span>Bezpośredn<span class="_ _0"></span>io <span class="_ _1e"> </span>przed </div><div class="t m0 x8 hb y30b ff4 fs6 fc0 sc0 ls1 ws0">pr<span class="ff5 ls0">zeklasyfikowaniem <span class="_ _23"> </span>d<span class="_ _0"></span>o <span class="_ _1b"></span>gr<span class="_ _0"></span>upy <span class="_ _1b"></span>przezn<span class="_ _0"></span>aczonych <span class="_ _23"></span>do <span class="_ _23"></span>sprzedaży, <span class="_ _23"> </span>wyce<span class="_ _0"></span>na <span class="_ _23"></span>aktywów <span class="_ _23"></span>(lub <span class="_ _23"></span>wszystkich<span class="_ _0"></span> <span class="_ _1b"></span>ak<span class="_ _0"></span>tywów <span class="_ _23"></span>i </span></div><div class="t m0 x8 hf y30c ff5 fs6 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _0"></span> <span class="_ _f"> </span>stanowiących <span class="_ _f"> </span>grupy <span class="_ _f"> </span>przeznaczone <span class="_ _f"> </span>do <span class="_ _f"> </span>zbycia) <span class="_ _f"> </span>jest <span class="_ _13"> </span>ak<span class="_ _0"></span>tualizowana <span class="_ _f"> </span>zgodnie <span class="_ _f"> </span>z <span class="_ _f"> </span>zasadami </div><div class="t m0 x8 hf y30d ff5 fs6 fc0 sc0 ls0 ws0">rachunkowo<span class="_ _0"></span>ści <span class="_ _0"></span>Sp<span class="_ _0"></span>ółki. <span class="_ _0"></span>Następ<span class="_ _0"></span>nie <span class="_ _10"></span>na <span class="_ _10"></span>dzień <span class="_ _10"></span>początkowej <span class="_ _10"></span>klasyfikacji <span class="_ _10"></span>j<span class="_ _0"></span>ak<span class="_ _0"></span>o <span class="_ _0"></span>p<span class="_ _0"></span>rzeznaczone <span class="_ _10"></span>do <span class="_ _10"></span>sprzedaży,<span class="_ _0"></span> <span class="_ _0"></span>aktywa </div><div class="t m0 x8 hf y30e ff5 fs6 fc0 sc0 ls0 ws0">trwałe <span class="_ _10"></span>lub <span class="_ _10"></span>gru<span class="_ _0"></span>pa <span class="_ _0"></span>p<span class="_ _0"></span>rzeznaczona <span class="_ _10"></span>do <span class="_ _10"></span>zby<span class="_ _0"></span>cia <span class="_ _10"></span>są <span class="_ _10"></span>ujmowane <span class="_ _10"></span>według<span class="_ _0"></span> <span class="_ _0"></span>n<span class="_ _0"></span>iższej <span class="_ _10"></span>z <span class="_ _10"></span>dwóch <span class="_ _10"></span>war<span class="_ _0"></span>tości: <span class="_ _0"></span>wartości <span class="_ _10"></span>k<span class="_ _0"></span>sięgowej </div><div class="t m0 x8 hb y30f ff5 fs6 fc0 sc0 ls0 ws0">lub wartości g<span class="_ _0"></span>odziwej pomniejszonej o k<span class="_ _0"></span>oszty doprowadzenia do<span class="_ _0"></span> sprzedaży.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y310 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y311 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>6<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Ka<span class="_ _b"></span>p<span class="_ _1"></span>i<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _1"></span>ł<span class="_ _b"></span>y<span class="ff2"> </span></span></span></div><div class="t m0 x8 h1d y312 ff2 fs6 fc1 sc0 ls0 ws0">3.<span class="_ _1"></span>16.<span class="_ _1"></span>1.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3">Kapi<span class="_ _1"></span>tał<span class="_ _1"></span> <span class="ff2">p<span class="_ _1"></span>od<span class="_ _1"></span>st<span class="_ _1"></span>awo<span class="_ _1"></span>wy<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 hb y313 ff5 fs6 fc0 sc0 ls0 ws0">Kapitałem pod<span class="_ _0"></span>stawowym jest kapitał zakład<span class="_ _0"></span>owy Spółki wykazywany <span class="_ _0"></span>w wysokości określonej<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y314 ff5 fs6 fc0 sc0 ls0 ws0">i wpisanej w Krajo<span class="_ _0"></span>wym Rejestrze Sądo<span class="_ _0"></span>wym<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 h1d y1bd ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y315 ff2 fs6 fc1 sc0 ls0 ws0">3.<span class="_ _1"></span>16.<span class="_ _1"></span>2.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3">Kapi<span class="_ _1"></span>tał<span class="_ _1"></span> z<span class="_ _1"></span>ap<span class="_ _1"></span>as<span class="_ _1"></span>ow<span class="_ _1"></span>y<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y29a ff5 fs6 fc0 sc0 ls0 ws0">Kapitał <span class="_ _23"> </span>zap<span class="_ _0"></span>asowy <span class="_ _23"> </span>two<span class="_ _0"></span>rzony <span class="_ _23"> </span>jest <span class="_ _23"> </span>z <span class="_ _1c"> </span>nadwyżek<span class="_ _0"></span> <span class="_ _23"></span>ceny <span class="_ _1c"> </span>emisyjnej <span class="_ _23"></span>nad <span class="_ _1c"> </span>wartością <span class="_ _1c"> </span>nominalną <span class="_ _1c"> </span>akcji, <span class="_ _23"></span>z <span class="_ _1c"> </span>ustawowych </div><div class="t m0 x8 hf y18d ff5 fs6 fc0 sc0 ls0 ws0">odpisów z zy<span class="_ _0"></span>sku, z nadwyżek z pod<span class="_ _0"></span>ziału zysku ponad wymagany<span class="_ _0"></span> ustawowo odpis oraz<span class="_ _0"></span> z dopłat akcjonariuszy. </div><div class="t m0 x8 hf y316 ff5 fs6 fc0 sc0 ls0 ws0">Zgodnie z wymog<span class="_ _0"></span>ami Kodeksu Spółek Handlowych, <span class="_ _0"></span>spółk<span class="_ _0"></span>i akcyjne są zobowiązane tworzyć k<span class="_ _0"></span>apitał zapasowy </div><div class="t m0 x8 hf y317 ff5 fs6 fc0 sc0 ls0 ws0">na p<span class="_ _0"></span>okrycie strat <span class="_ _0"></span>w wysok<span class="_ _0"></span>ości co n<span class="_ _0"></span>ajmniej 8<span class="_ _0"></span>% zysku za<span class="_ _0"></span> dany <span class="_ _0"></span>rok obrotowy<span class="_ _0"></span>, dopóki <span class="_ _0"></span>kapitał ten <span class="_ _0"></span>nie osiąg<span class="_ _0"></span>nie co </div><div class="t m0 x8 hb y318 ff5 fs6 fc0 sc0 ls0 ws0">najmniej <span class="_ _1d"> </span>jednej <span class="_ _1d"> </span>tr<span class="_ _0"></span>zeciej <span class="_ _1c"> </span>kap<span class="_ _0"></span>itału <span class="_ _1c"> </span>p<span class="_ _0"></span>odstawowego <span class="_ _1d"> </span>jednostki. <span class="_ _1d"> </span>Kap<span class="_ _0"></span>itał <span class="_ _1d"> </span>zapasowy <span class="_ _1d"> </span>w <span class="_ _1d"> </span>wysokości <span class="_ _1d"> </span>odp<span class="_ _0"></span>owiadają<span class="_ _0"></span><span class="ff4">cej </span></div><div class="t m0 x8 hf y319 ff5 fs6 fc0 sc0 ls0 ws0">jednej <span class="_ _1c"> </span>trzeciej <span class="_ _1c"> </span>kapitału<span class="_ _0"></span> <span class="_ _23"> </span>p<span class="_ _0"></span>odstawowego <span class="_ _1c"> </span>można <span class="_ _1c"> </span>użyć <span class="_ _1c"> </span>jedynie <span class="_ _1c"> </span>na <span class="_ _1c"> </span>pokrycie <span class="_ _1c"> </span>straty<span class="_ _0"></span> <span class="_ _23"> </span>wy<span class="_ _0"></span>kazanej <span class="_ _1c"> </span>w <span class="_ _23"> </span>jed<span class="_ _0"></span>nostkowym </div><div class="t m0 x8 hf y31a ff5 fs6 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _0"></span>iu finansowymi i nie <span class="_ _1"></span>podlega on podziałowi na inne cele. O użyciu kapitału zapasowego rozstrzyga </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">25</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">Walne Zgromad<span class="_ _0"></span>zenie. </div><div class="t m0 x8 h1d y1fc ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1fd ff2 fs6 fc1 sc0 ls0 ws0">3.<span class="_ _1"></span>16.<span class="_ _1"></span>3.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3">Kapi<span class="_ _1"></span>tał<span class="_ _1"></span> <span class="ff2">r<span class="_ _1"></span>ez<span class="_ _1"></span>erw<span class="_ _b"></span>owy </span></span></span></div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">Kapitał <span class="_ _1b"></span>rezerwo<span class="_ _0"></span>wy <span class="_ _1b"></span>tworzony <span class="_ _1b"></span>jest <span class="_ _1b"></span>zgodnie <span class="_ _1b"></span>ze<span class="_ _0"></span> <span class="_ _1b"></span>statutem <span class="_ _1b"></span>na <span class="_ _1b"></span>podstawie <span class="_ _1b"></span>uch<span class="_ _0"></span>wał <span class="_ _1b"></span>Walnego <span class="_ _1b"></span>Zgromadzen<span class="_ _0"></span>ia. <span class="_ _1b"></span>Spółka </div><div class="t m0 x8 hb y200 ff5 fs6 fc0 sc0 ls0 ws0">tworzy kap<span class="_ _0"></span>itały rezerwowe w szczególno<span class="_ _0"></span>ści na sfinansowan<span class="_ _0"></span>ie nabycia akcji własnych<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 h1d y201 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1a3 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>7<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">A<span class="_ _1"></span>k<span class="_ _1"></span>c<span class="_ _b"></span>je<span class="_ _b"></span> <span class="_ _1"></span>w<span class="_ _b"></span>ł<span class="_ _1"></span>a<span class="_ _1"></span>s<span class="_ _1"></span>n<span class="_ _b"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y2a4 ff5 fs6 fc0 sc0 ls0 ws0">Nabyte <span class="_ _1"></span>akcje <span class="_ _1"></span>własne <span class="_ _b"></span>ujmu<span class="_ _0"></span>je <span class="_ _b"></span>się <span class="_ _1"></span>w <span class="_ _b"></span>ce<span class="_ _0"></span>nie <span class="_ _1"></span>zakupu, <span class="_ _b"></span>powiększo<span class="_ _0"></span>nej <span class="_ _b"></span>o k<span class="_ _1"></span>oszty <span class="_ _1"></span>transakcji, <span class="_ _1"></span>które <span class="_ _b"></span>mogą b<span class="_ _1"></span>yć <span class="_ _1"></span>bezpośrednio<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y2a5 ff5 fs6 fc0 sc0 ls0 ws0">przypisane do<span class="_ _0"></span> nabycia. Zakup i umor<span class="_ _0"></span>zenie akcji własnych jest <span class="_ _0"></span>prezen<span class="_ _0"></span>towany jako zmian<span class="_ _0"></span>a w kapitale własnym.<span class="ff4"> </span></div><div class="t m0 x8 hb y2a6 ff5 fs6 fc0 sc0 ls0 ws0">Zakupione ak<span class="_ _0"></span>cje własne są ujmowane w <span class="_ _0"></span>pozycji „akcje własne” i prezen<span class="_ _0"></span>towane jako pomniejszenie k<span class="_ _0"></span>apitałów<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y285 ff5 fs6 fc0 sc0 ls0 ws0">własnych. <span class="_ _1f"> </span>W <span class="_ _1f"> </span>mo<span class="_ _0"></span>mencie <span class="_ _1f"> </span>umorze<span class="_ _0"></span>nia <span class="_ _1f"> </span>akcji, <span class="_ _1f"> </span>wyk<span class="_ _0"></span>azywana <span class="_ _1f"> </span>w <span class="_ _1f"> </span>kapitałach<span class="_ _0"></span> <span class="_ _1f"> </span>własnych <span class="_ _1f"> </span>p<span class="_ _0"></span>ozycja <span class="_ _1f"> </span>akcji <span class="_ _1f"> </span>własnych<span class="_ _0"></span>, </div><div class="t m0 x8 hf y286 ff5 fs6 fc0 sc0 ls0 ws0">rozliczana jest<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _b"></span>kap<span class="_ _0"></span>itałem <span class="_ _1"></span>podstawowym, <span class="_ _1"></span>poprzez <span class="_ _1"></span>jego <span class="_ _1"></span>pomniejszenie <span class="_ _1"></span>w <span class="_ _b"></span>części <span class="_ _1"></span>dotyczącej wartości <span class="_ _1"></span>nominalnej </div><div class="t m0 x8 hf y287 ff5 fs6 fc0 sc0 ls0 ws0">umorzonych <span class="_ _1d"> </span>akcji <span class="_ _1d"> </span>oraz <span class="_ _1c"> </span>z <span class="_ _1d"> </span>pozostałymi <span class="_ _1d"> </span>kapitałami <span class="_ _1d"> </span>lub <span class="_ _1c"> </span>zy<span class="_ _0"></span>skami <span class="_ _1d"> </span>zatrzymanymi <span class="_ _1d"> </span>(zgodnie <span class="_ _1c"> </span>z <span class="_ _1d"> </span>uchwałą <span class="_ _1d"> </span>Walnego </div><div class="t m0 x8 hf y288 ff5 fs6 fc0 sc0 ls0 ws0">Zgromadzenia)<span class="_ _0"></span>, <span class="_ _1f"> </span>w  po<span class="_ _0"></span>zostałej <span class="_ _1f"> </span>części <span class="_ _1f"> </span>stanowiącej <span class="_ _c"> </span>r<span class="_ _1"></span>óżnice <span class="_ _1f"> </span>pomięd<span class="_ _0"></span>zy <span class="_ _1f"> </span>ceną <span class="_ _1f"> </span>zakupu <span class="_ _1f"> </span>(powiększoną <span class="_ _1f"> </span>o <span class="_ _1f"> </span>koszty </div><div class="t m0 x8 hb y289 ff5 fs6 fc0 sc0 ls0 ws0">transakcyjne)<span class="_ _0"></span> a wartością nominalną ak<span class="_ _0"></span>cji<span class="ff4">. </span></div><div class="t m0 x8 h1d y28a ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1d4 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>8<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">P<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>a<span class="_ _1"></span>t<span class="_ _1"></span>e<span class="_ _b"></span>k <span class="_ _b"></span>d<span class="_ _1"></span>o<span class="_ _b"></span>ch<span class="_ _b"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>ow<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>(<span class="_ _b"></span>w<span class="_ _1"></span> <span class="_ _1"></span>t<span class="_ _b"></span>y<span class="_ _1"></span>m<span class="_ _1"></span> <span class="_ _b"></span>od<span class="_ _b"></span>r<span class="_ _1"></span>o<span class="_ _1"></span>c<span class="_ _b"></span>z<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _b"></span>od<span class="_ _b"></span>a<span class="_ _1"></span>t<span class="_ _b"></span>e<span class="_ _1"></span>k<span class="_ _1"></span> <span class="_ _1"></span>d<span class="_ _b"></span>o<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span>od<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>y<span class="_ _1"></span>)<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hf y1d5 ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _1b"></span>podatek<span class="_ _0"></span> <span class="_ _1b"></span>dochodowy <span class="_ _1b"></span>pr<span class="_ _0"></span>ezentowany <span class="_ _1b"></span>w <span class="_ _1b"></span>sprawo<span class="_ _0"></span>zdaniu <span class="_ _1b"></span>z <span class="_ _1b"></span>zyskó<span class="_ _0"></span>w <span class="_ _1b"></span>i <span class="_ _1b"></span>strat <span class="_ _1b"></span>oraz <span class="_ _1b"></span>inn<span class="_ _0"></span>ych <span class="_ _1b"></span>całkowitych <span class="_ _23"></span>dochodów </div><div class="t m0 x8 hf y31b ff5 fs6 fc0 sc0 ls0 ws0">składają <span class="_ _1f"> </span>się:  podatek<span class="_ _0"></span>  bieżący <span class="_ _1f"> </span>oraz  pod<span class="_ _0"></span>atek  odro<span class="_ _0"></span>czony.  Bieżące  ob<span class="_ _0"></span>ciążenie <span class="_ _1f"> </span>podatkowe  oblicza<span class="_ _0"></span>ne  jest <span class="_ _1f"> </span>na </div><div class="t m0 x8 hb y31c ff4 fs6 fc0 sc0 ls0 ws0">podstawie  wyniku <span class="_ _22"> </span>podatkowego  (podstawy <span class="_ _22"> </span>opodatko<span class="_ _0"></span>wania) <span class="_ _22"> </span>da<span class="_ _0"></span><span class="ff5">nego  okresu <span class="_ _1d"> </span>spr<span class="_ _0"></span>awozdawczego.  Obciążenia </span></div><div class="t m0 x8 hb y31d ff5 fs6 fc0 sc0 ls0 ws0">podatkowe wy<span class="_ _0"></span>liczane są w oparciu o<span class="_ _0"></span> stawki podatkowe obowiązujące<span class="_ _0"></span> w danym okr<span class="_ _0"></span>esie sprawozdawczym.<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y31e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y31f ff5 fs6 fc0 sc0 ls0 ws0">Podatek <span class="_ _23"> </span>od<span class="_ _0"></span>roczony <span class="_ _23"></span>jest <span class="_ _23"></span>wyliczany <span class="_ _23"> </span>meto<span class="_ _0"></span>dą <span class="_ _1b"></span>b<span class="_ _0"></span>ilansową, <span class="_ _23"></span>jako <span class="_ _23"></span>podatek<span class="_ _0"></span> <span class="_ _1b"></span>po<span class="_ _0"></span>dlegający <span class="_ _23"></span>zapłaceniu <span class="_ _23"></span>lub <span class="_ _23"> </span>zwr<span class="_ _0"></span>otowi <span class="_ _1b"></span>w </div><div class="t m0 x8 hf y320 ff5 fs6 fc0 sc0 ls0 ws0">przyszłości <span class="_ _1e"> </span>na <span class="_ _21"> </span>różnicach <span class="_ _1e"> </span>przejściowych <span class="_ _1e"> </span>pomiędzy <span class="_ _1e"> </span>wartościami <span class="_ _21"> </span>księgo<span class="_ _0"></span>wymi <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>i <span class="_ _1e"> </span>zobowiąz<span class="_ _0"></span>ań <span class="_ _21"> </span>a </div><div class="t m0 x8 hb y321 ff5 fs6 fc0 sc0 ls0 ws0">wartościami podatko<span class="_ _0"></span>wymi wykorzy<span class="_ _0"></span>stywanymi do wyliczenia podstawy opodatkowania.<span class="_ _0"></span> S<span class="_ _1"></span>półka tworzy aktyw<span class="_ _0"></span><span class="ff4">a </span></div><div class="t m0 x8 hb y322 ff5 fs6 fc0 sc0 ls0 ws0">od strat podatko<span class="_ _0"></span>wych jeśli wysoce prawd<span class="_ _0"></span>opodobne jest, że aktywo <span class="_ _0"></span>zrealizuje się w przyszłości. <span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y323 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y324 ff5 fs6 fc0 sc0 ls0 ws0">W przypadku wystąpienia, Spółka uwzględnia, czy jest prawdopodobne, że organ <span class="ff4">po<span class="_ _0"></span>datkowy zaakceptuje dany </span></div><div class="t m0 x8 hf y325 ff5 fs6 fc0 sc0 ls0 ws0">przypadek niepewnego traktowania <span class="_ _1"></span>podatkowego. Jeżeli <span class="_ _1"></span>stwierdzi, że <span class="_ _1"></span>jest prawdopodobne, <span class="_ _1"></span>iż organ <span class="_ _1"></span>podatkowy </div><div class="t m0 x8 hf y326 ff5 fs6 fc0 sc0 ls0 ws0">zaakceptuje <span class="_ _23"></span>dany <span class="_ _1b"></span>przy<span class="_ _0"></span>padek <span class="_ _1b"></span>niepewnego <span class="_ _23"></span>traktowania <span class="_ _1b"></span>po<span class="_ _0"></span>datkowego, <span class="_ _1b"></span>wówcz<span class="_ _0"></span>as <span class="_ _1b"></span>ustala <span class="_ _23"></span>się <span class="_ _1b"></span>dochód <span class="_ _1b"></span>p<span class="_ _0"></span>odlegający </div><div class="t m0 x8 hf y327 ff5 fs6 fc0 sc0 ls0 ws0">opodatkowan<span class="_ _0"></span>iu <span class="_ _1"></span>(stratę <span class="_ _1"></span>podatkową), <span class="_ _b"></span>p<span class="_ _0"></span>odstawę <span class="_ _b"></span>o<span class="_ _0"></span>podatkowania, <span class="_ _1"></span>nierozliczone straty <span class="_ _b"></span>podatkowe, <span class="_ _1"></span>niewykorzystane </div><div class="t m0 x8 hf y328 ff5 fs6 fc0 sc0 ls0 ws0">ulgi <span class="_ _10"></span>podatkowe <span class="_ _10"></span>i <span class="_ _10"></span>stawki <span class="_ _10"></span>podatkowe <span class="_ _10"></span>w <span class="_ _1b"></span>sposób <span class="_ _10"></span>zgodny <span class="_ _10"></span>z <span class="_ _0"></span>traktowan<span class="_ _0"></span>iem <span class="_ _10"></span>podatkowym, <span class="_ _10"></span>które <span class="_ _10"></span>stosuje <span class="_ _10"></span>lub<span class="_ _0"></span> <span class="_ _0"></span>planu<span class="_ _0"></span>je </div><div class="t m0 x8 hf y329 ff5 fs6 fc0 sc0 ls0 ws0">stosować <span class="_ _21"> </span>w <span class="_ _21"> </span>deklaracjach <span class="_ _21"> </span>dotyczących <span class="_ _21"> </span>podatku <span class="_ _c"> </span>d<span class="_ _0"></span>ochodowego. <span class="_ _21"> </span>Jeżeli <span class="_ _21"> </span>jedna<span class="_ _0"></span>k <span class="_ _21"> </span>stwierdzi <span class="_ _c"> </span>się, <span class="_ _21"> </span>że <span class="_ _21"> </span>nie <span class="_ _21"> </span>jest </div><div class="t m0 x8 hf y29b ff5 fs6 fc0 sc0 ls0 ws0">prawdopodobn<span class="_ _0"></span>e, <span class="_ _1b"></span>by <span class="_ _23"></span>organ <span class="_ _23"></span>podatkowy <span class="_ _23"></span>zaakce<span class="_ _0"></span>ptował <span class="_ _1b"></span>dany<span class="_ _0"></span> <span class="_ _1b"></span>przypadek <span class="_ _23"></span>niepewn<span class="_ _0"></span>ego <span class="_ _1b"></span>traktowania <span class="_ _23"></span>pod<span class="_ _0"></span>atkowego, </div><div class="t m0 x8 hf y29c ff5 fs6 fc0 sc0 ls0 ws0">wówczas <span class="_ _f"> </span>odzwie<span class="_ _0"></span>rciedla <span class="_ _f"> </span>się <span class="_ _2e"> </span>wpływ <span class="_ _f"> </span>niep<span class="_ _0"></span>ewności <span class="_ _f"> </span>przy <span class="_ _f"> </span>u<span class="_ _0"></span>stalaniu <span class="_ _f"> </span>odno<span class="_ _0"></span>śnego <span class="_ _f"> </span>dochodu <span class="_ _2e"> </span>podlegającego </div><div class="t m0 x8 hb y29d ff4 fs6 fc0 sc0 ls0 ws0">opodatkowan<span class="_ _0"></span>iu <span class="_ _1a"> </span>(straty <span class="_ _19"> </span>podatkowej)<span class="_ _0"></span>, <span class="_ _1a"> </span>pod<span class="_ _0"></span>stawy <span class="_ _19"> </span>opodatkowan<span class="_ _0"></span>ia, <span class="_ _1a"> </span>nier<span class="_ _0"></span>ozliczonych <span class="_ _19"> </span>strat <span class="_ _1a"> </span>p<span class="_ _0"></span>odatkowych, </div><div class="t m0 x8 hf y29e ff5 fs6 fc0 sc0 ls0 ws0">niewykorzystany<span class="_ _0"></span>ch <span class="_ _1d"> </span>ulg <span class="_ _1d"> </span>p<span class="_ _0"></span>odatkowych <span class="_ _22"> </span>i <span class="_ _1d"> </span>stawek <span class="_ _1d"> </span>p<span class="_ _0"></span>odatkowych. <span class="_ _1d"> </span>Spó<span class="_ _0"></span>łka <span class="_ _1d"> </span>odzwier<span class="_ _0"></span>ciedla <span class="_ _1d"> </span>wpływ <span class="_ _22"> </span>niepewności <span class="_ _22"> </span>w </div><div class="t m0 x8 hf y29f ff5 fs6 fc0 sc0 ls0 ws0">odniesieniu <span class="_ _13"> </span>do <span class="_ _2c"> </span>k<span class="_ _0"></span>ażdego <span class="_ _a"> </span>przypadku <span class="_ _a"> </span>niep<span class="_ _0"></span>ewnego <span class="_ _a"> </span>traktowania <span class="_ _a"> </span>podatkoweg<span class="_ _0"></span>o, <span class="_ _a"> </span>stosując <span class="_ _a"> </span>jedną <span class="_ _a"> </span>z <span class="_ _a"> </span>po<span class="_ _0"></span>niżej </div><div class="t m0 x8 hb y2a0 ff4 fs6 fc0 sc0 ls0 ws0">przedstaw<span class="ff5">ion<span class="_ _0"></span>ych <span class="_ _1"></span>metod, w <span class="_ _b"></span>zależności od <span class="_ _1"></span>tego, <span class="_ _1"></span>która <span class="_ _1"></span>metoda <span class="_ _1"></span>według oczekiwań Spół<span class="_ _1"></span>ki <span class="_ _1"></span>stanowi lepsze <span class="_ _1"></span>założenie </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">26</span> </span></span></div><div class="t m0 x8 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">dotyczące rozwiąza<span class="_ _0"></span>nia kwestii niepewn<span class="_ _0"></span>ości:<span class="ff4"> </span></div><div class="t m0 x62 hb y1fc ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff4">najbardziej prawdopod<span class="_ _0"></span>obna kwota - <span class="ff5">jedna najbardziej prawdopodobna kwota w przedziale możliwych </span></span></span></div><div class="t m0 x4f hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">wyników. <span class="_ _0"></span>Najbardziej <span class="_ _0"></span>pr<span class="_ _0"></span>awdopodobna <span class="_ _0"></span>kwota <span class="_ _0"></span>może <span class="_ _0"></span>stanowić <span class="_ _0"></span>lepsze <span class="_ _0"></span>założenie <span class="_ _0"></span>do<span class="_ _0"></span>tyczące rozwiązan<span class="_ _0"></span>ia </div><div class="t m0 x4f hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">kwestii niepewno<span class="_ _0"></span>ści, jeśli możliwe wyniki sprowadza<span class="_ _0"></span>ją się do wyboru<span class="_ _0"></span><span class="ff4"> </span>jednej z dwóch możliwości lub </div><div class="t m0 x4f hb y200 ff5 fs6 fc0 sc0 ls0 ws0">są skoncentro<span class="_ _0"></span>wane na jednej wartości;<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x62 hb y201 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">war<span class="_ _0"></span>tość <span class="_ _b"></span>oczek<span class="_ _0"></span>iwana <span class="_ _1"></span><span class="ff4">- <span class="_ _b"></span><span class="ff5">suma <span class="_ _1"></span>ważonych <span class="_ _b"></span>prawdopo<span class="_ _0"></span>dobieństwem <span class="_ _b"></span>kwot <span class="_ _1"></span>w <span class="_ _b"></span>przed<span class="_ _0"></span>ziale <span class="_ _b"></span>możliwych<span class="_ _0"></span> <span class="_ _b"></span>wynikó<span class="_ _0"></span>w. </span></span></span></span></div><div class="t m0 x4f hf y202 ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>oczekiwana może <span class="_ _1"></span>stanowić lepsze <span class="_ _b"></span>za<span class="_ _0"></span>łożenie d<span class="_ _1"></span>otyczące <span class="_ _1"></span>rozwiązania kwestii <span class="_ _1"></span>niepewności, <span class="_ _1"></span>jeśli </div><div class="t m0 x4f hf y204 ff5 fs6 fc0 sc0 ls0 ws0">istnieje <span class="_ _c"> </span>przedział <span class="_ _c"> </span>możliwych <span class="_ _c"> </span>wyników, <span class="_ _c"> </span>które <span class="_ _c"> </span>nie <span class="_ _c"> </span>sprowadzają <span class="_ _c"> </span>się <span class="_ _1f"> </span>d<span class="_ _0"></span>o<span class="_ _0"></span> <span class="_ _c"> </span>wyboru <span class="_ _c"> </span>jed<span class="_ _1"></span>nej <span class="_ _c"> </span>z <span class="_ _c"> </span>dwóch </div><div class="t m0 x4f hb y205 ff5 fs6 fc0 sc0 ls0 ws0">możliwości ani n<span class="_ _0"></span>ie są skoncentrowan<span class="_ _0"></span>e na jednej wartości.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y207 ff5 fs6 fc0 sc0 ls0 ws0">Jeżeli dan<span class="_ _0"></span>y przypadek <span class="_ _0"></span>niepewnego <span class="_ _0"></span>traktowania podatkowego <span class="_ _0"></span>wpływa n<span class="_ _0"></span>a podatek <span class="_ _0"></span>bieżący i pod<span class="_ _0"></span>atek odroczony </div><div class="t m0 x8 hf y208 ff5 fs6 fc0 sc0 ls0 ws0">(na przykład, jeżeli wpływa zarówno na dochód podlegający <span class="_ _1"></span>opodatkowan<span class="_ _0"></span>iu zastosowany do ustalenia podatku </div><div class="t m0 x8 hf y209 ff5 fs6 fc0 sc0 ls0 ws0">bieżącego, jak i <span class="_ _1"></span>na podstawy <span class="_ _1"></span>opodatkowan<span class="_ _0"></span>ia zastosowane do <span class="_ _1"></span>ustalenia podatku odroczonego), wówczas <span class="_ _1"></span>Spółka </div><div class="t m0 x8 hb y16e ff5 fs6 fc0 sc0 ls0 ws0">dokonuje spó<span class="_ _0"></span>jnych ocen i oszacowań d<span class="_ _0"></span>otyczących zarówno podatku b<span class="_ _0"></span>ieżącego, jak i podatku odrocz<span class="_ _0"></span>onego.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y20a ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y20b ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"></span>kompensuje <span class="_ _10"></span>dla <span class="_ _0"></span>celó<span class="_ _0"></span>w <span class="_ _0"></span>prezentacyjny<span class="_ _0"></span>ch <span class="_ _0"></span>aktywa <span class="_ _10"></span>i <span class="_ _0"></span>rezerwę <span class="_ _10"></span>z <span class="_ _10"></span>tytułu <span class="_ _0"></span>odro<span class="_ _0"></span>czonego <span class="_ _1b"></span><span class="ff4">podatku <span class="_ _0"></span>do<span class="_ _0"></span>chodowego </span></div><div class="t m0 x8 hb y20c ff5 fs6 fc0 sc0 ls0 ws0">dotyczące tej <span class="_ _0"></span>samej jednostki zależnej n<span class="_ _0"></span>ależącej do Spółki zgodn<span class="_ _0"></span>ie z MSR 12.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h1d y20d ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1ae ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>1<span class="_ _1"></span>9<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Ś<span class="_ _1"></span>w<span class="_ _1"></span>i<span class="_ _b"></span>ad<span class="_ _b"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>en<span class="_ _b"></span>i<span class="_ _1"></span>a<span class="_ _b"></span> p<span class="_ _b"></span>r<span class="_ _1"></span>a<span class="_ _1"></span>c<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y28d ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _1c"> </span>świadczeń<span class="_ _0"></span> <span class="_ _1c"> </span>pracowniczych <span class="_ _1c"> </span>Spó<span class="_ _0"></span>łka <span class="_ _1c"> </span>zalicza <span class="_ _1c"> </span>między <span class="_ _1d"> </span>innymi: <span class="_ _23"> </span>wy<span class="_ _0"></span>nagrodzenia <span class="_ _1c"> </span>miesięczne, <span class="_ _1d"> </span>wynagrodzenia <span class="_ _1c"> </span>z </div><div class="t m0 x8 hf y28e ff5 fs6 fc0 sc0 ls0 ws0">tytułu <span class="_ _21"> </span>premii <span class="_ _c"> </span>rocznej <span class="_ _21"> </span>oraz <span class="_ _c"> </span>wynag<span class="_ _0"></span>rodzenie <span class="_ _21"> </span>za<span class="_ _1"></span> <span class="_ _21"> </span>niewykorzystany <span class="_ _c"> </span>urlop <span class="_ _21"> </span>wraz <span class="_ _21"> </span>z<span class="_ _1"></span> <span class="_ _c"> </span>n<span class="_ _0"></span>ależnymi <span class="_ _21"> </span>s<span class="_ _1"></span>kładkami <span class="_ _21"> </span>na<span class="_ _1"></span> </div><div class="t m0 x8 hb y28f ff5 fs6 fc0 sc0 ls0 ws0">ubezpieczen<span class="_ _0"></span>ia społeczne.<span class="ff4"> </span></div><div class="t m0 x8 hf y290 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>nie <span class="_ _0"></span>jest <span class="_ _0"></span>zobowiązana <span class="_ _0"></span>ani p<span class="_ _0"></span>rawnie an<span class="_ _0"></span>i zwy<span class="_ _0"></span>czajowo <span class="_ _0"></span>do wyp<span class="_ _0"></span>łaty pr<span class="_ _0"></span>zyszłych <span class="_ _0"></span>świadczeń z <span class="_ _0"></span>tytułu <span class="_ _0"></span>emerytur. </div><div class="t m0 x8 hf y291 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"></span>ujmu<span class="_ _0"></span>je <span class="_ _0"></span>ko<span class="_ _0"></span>szt <span class="_ _0"></span>skład<span class="_ _0"></span>ek <span class="_ _10"></span>doty<span class="_ _0"></span>czących <span class="_ _10"></span>bieżącego <span class="_ _10"></span>okresu <span class="_ _10"></span>w <span class="_ _10"></span>zy<span class="_ _0"></span>sku <span class="_ _10"></span>lub <span class="_ _10"></span>stracie <span class="_ _10"></span>bieżącego <span class="_ _1b"></span>okresu, <span class="_ _10"></span>jako <span class="_ _10"></span>koszt </div><div class="t m0 x8 hb y292 ff5 fs6 fc0 sc0 ls0 ws0">świadczeń prac<span class="_ _0"></span>owniczych<span class="ff4 fs0">.<span class="fs6"> </span></span></div><div class="t m0 x8 hf y293 ff5 fs6 fc0 sc0 ls0 ws0">Uwzględniając stan <span class="_ _1"></span>i <span class="_ _b"></span>struk<span class="_ _0"></span>turę <span class="_ _b"></span>wieko<span class="_ _0"></span>wą <span class="_ _1"></span>pracowników zatru<span class="_ _1"></span>dnionych w<span class="_ _1"></span> <span class="_ _1"></span>Spółce, <span class="_ _1"></span>Zarząd <span class="_ _1"></span>Spółki <span class="_ _1"></span>uznał, <span class="_ _1"></span>że <span class="_ _1"></span>wartość </div><div class="t m0 x8 hb y294 ff4 fs6 fc0 sc0 ls0 ws0">rezerw na o<span class="_ _0"></span>dprawy emerytalnych<span class="_ _0"></span> jest nieistotna z pu<span class="_ _0"></span>nktu widzenia <span class="_ _0"></span>jednostkowego spr<span class="_ _0"></span>awozdania finanso<span class="_ _0"></span>wego, </div><div class="t m0 x8 hf y295 ff5 fs6 fc0 sc0 ls0 ws0">dlatego  Spółka <span class="_ _22"> </span>nie  ujmuje <span class="_ _22"> </span>rezerw <span class="_ _22"> </span>z <span class="_ _22"> </span>tego  tytułu  i <span class="_ _1d"> </span>ewe<span class="_ _0"></span>ntualnych  kosztów <span class="_ _22"> </span>z <span class="_ _22"> </span>nimi  związanych.  Spółka <span class="_ _22"> </span>nie </div><div class="t m0 x8 hb y296 ff5 fs6 fc0 sc0 ls0 ws0">dokonywała r<span class="_ _0"></span>ównież dotychczas wypłat z tytu<span class="_ _0"></span>łu odpraw emerytalny<span class="_ _0"></span>ch.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y297 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y314 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>0<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">P<span class="_ _1"></span>ł<span class="_ _1"></span>a<span class="_ _b"></span>t<span class="_ _1"></span>n<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _b"></span>c<span class="_ _1"></span>i<span class="_ _b"></span> w<span class="_ _b"></span> <span class="_ _1"></span>f<span class="_ _b"></span>or<span class="_ _b"></span>m<span class="_ _1"></span>i<span class="_ _b"></span>e <span class="_ _b"></span>a<span class="_ _1"></span>k<span class="_ _1"></span>c<span class="_ _b"></span>ji<span class="_ _b"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y327 ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="_ _21"> </span>godziwą <span class="_ _c"> </span>p<span class="_ _0"></span>rzyznanych <span class="_ _21"> </span>pracownikom <span class="_ _21"> </span>Grupy <span class="_ _21"> </span>upustów <span class="_ _c"> </span>w <span class="_ _21"> </span>transakcjach <span class="_ _21"> </span>obejmowania <span class="_ _21"> </span>przez <span class="_ _21"> </span>nich </div><div class="t m0 x8 hf y328 ff5 fs6 fc0 sc0 ls0 ws0">instrumentów <span class="_ _2c"> </span>k<span class="_ _0"></span>apitałowych <span class="_ _2c"> </span>jednostki <span class="_ _2c"> </span>dominujące<span class="_ _0"></span>j <span class="_ _1e"> </span>i <span class="_ _2c"> </span>jedno<span class="_ _0"></span>stek <span class="_ _2c"> </span>zależnych <span class="_ _2c"> </span>ujmowana <span class="_ _2c"> </span>jest <span class="_ _2c"> </span>jako <span class="_ _2c"> </span>koszty </div><div class="t m0 x8 hf y329 ff5 fs6 fc0 sc0 ls0 ws0">wynagrodzeń <span class="_ _1b"></span>w <span class="_ _1b"></span>momencie <span class="_ _10"></span>n<span class="_ _0"></span>abycia <span class="_ _10"></span>praw <span class="_ _1b"></span>do <span class="_ _1b"></span>realizacji <span class="_ _1b"></span>transakcji <span class="_ _10"></span>na <span class="_ _1b"></span>waru<span class="_ _0"></span>nkach <span class="_ _1b"></span>korzystniejszych <span class="_ _1b"></span>niż <span class="_ _1b"></span>warunki </div><div class="t m0 x8 hb y29b ff4 fs6 fc0 sc0 ls0 ws0">rynkowe. </div><div class="t m0 x8 h1d y29c ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y32a ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>1<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">R<span class="_ _1"></span>e<span class="_ _1"></span>z<span class="_ _b"></span>e<span class="_ _1"></span>r<span class="_ _1"></span>w<span class="_ _b"></span>y </span></span></div><div class="t m0 x8 hf y32b ff5 fs6 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _c"> </span>tworzone <span class="_ _c"> </span>są, <span class="_ _c"> </span>gdy <span class="_ _1f"> </span>n<span class="_ _0"></span>a <span class="_ _c"> </span>Spółce <span class="_ _c"> </span>ciąży <span class="_ _c"> </span>o<span class="_ _1"></span>becny <span class="_ _c"> </span>obowiązek <span class="_ _c"> </span>(prawny <span class="_ _c"> </span>lub <span class="_ _c"> </span>zwyczajowo <span class="_ _c"> </span>oczekiwany) </div><div class="t m0 x8 hf y32c ff5 fs6 fc0 sc0 ls0 ws0">wynikający <span class="_ _21"> </span>ze<span class="_ _0"></span> <span class="_ _21"> </span>zdarzeń <span class="_ _21"> </span>przeszłych <span class="_ _21"> </span>i <span class="_ _21"> </span>prawdopodob<span class="_ _0"></span>ne <span class="_ _21"> </span>jest, <span class="_ _21"> </span>że <span class="_ _21"> </span>wypełnienie <span class="_ _21"> </span>tego <span class="_ _21"> </span>obowiązku <span class="_ _21"> </span>spo<span class="_ _0"></span>woduje </div><div class="t m0 x8 hf y32d ff5 fs6 fc0 sc0 ls0 ws0">konieczność <span class="_ _a"> </span>wyp<span class="_ _0"></span>ływu <span class="_ _a"> </span>środków <span class="_ _a"> </span>zawierający<span class="_ _0"></span>ch <span class="_ _a"> </span>w <span class="_ _a"> </span>sobie <span class="_ _a"> </span>korzyści <span class="_ _a"> </span>ekonomicz<span class="_ _10"></span>ne <span class="_ _a"> </span>oraz <span class="_ _a"> </span>można <span class="_ _a"> </span>dokonać </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANG0lEQVR42u3UsREAMAjEMGD/nT9LwKWRRnDhKoADnUQFYN1IAJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLYC4SAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmIsEgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5iIBYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuUgAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLhIA5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AuAAAAXz1pjQ4X94MOjAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">27</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">wiarygodneg<span class="_ _0"></span>o <span class="_ _10"></span>szacu<span class="_ _0"></span>nku <span class="_ _1b"></span>kwoty <span class="_ _1b"></span>tego <span class="_ _1b"></span>ob<span class="_ _0"></span>owiązku. <span class="_ _1b"></span>Kwota, <span class="_ _1b"></span>na <span class="_ _1b"></span>którą <span class="_ _1b"></span>tworzo<span class="_ _0"></span>na <span class="_ _1b"></span>jest <span class="_ _1b"></span>rezerwa, <span class="_ _1b"></span>stanowi <span class="_ _1b"></span>najbar<span class="_ _0"></span>dziej </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">właściwy <span class="_ _1b"></span>szacunek <span class="_ _1b"></span>nakładó<span class="_ _0"></span>w <span class="_ _10"></span>niezbęd<span class="_ _0"></span>nych <span class="_ _1b"></span>do <span class="_ _10"></span>wy<span class="_ _0"></span>pełnienia <span class="_ _10"></span>obec<span class="_ _0"></span>nego <span class="_ _1b"></span>obowiązku, <span class="_ _1b"></span>zdyskontowanych<span class="_ _0"></span> <span class="_ _10"></span>na <span class="_ _1b"></span>dzień </div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span>. </div><div class="t m0 x8 h1d y1ff ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1a1 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>2<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">U<span class="_ _1"></span>j<span class="_ _1"></span>m<span class="_ _b"></span>ow<span class="_ _b"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>ie<span class="_ _b"></span> <span class="_ _1"></span>p<span class="_ _1"></span>r<span class="_ _b"></span>z<span class="_ _1"></span>y<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>ó<span class="_ _1"></span>w<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y2a2 ff5 fs6 fc0 sc0 ls0 ws0">Zasady  (polityka)  rachunkowości  w <span class="_ _22"> </span>zakresie  ujmowania  przychodów  została  zaprezentowana <span class="_ _1f"> </span><span class="ff4">w  nocie  <span class="ls1">6.<span class="_ _1"></span><span class="ls0"> </span></span></span></div><div class="t m0 x8 hb y2a3 ff5 fs6 fc0 sc0 ls0 ws0">Przychody ze <span class="_ _0"></span>sprzedaży<span class="ff4">. </span></div><div class="t m0 x8 hb y2a4 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y2ff ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>3<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">S<span class="_ _1"></span>e<span class="_ _1"></span>g<span class="_ _b"></span>me<span class="_ _b"></span>n<span class="_ _1"></span>t<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>o<span class="_ _1"></span>p<span class="_ _b"></span>e<span class="_ _1"></span>r<span class="_ _b"></span>ac<span class="_ _b"></span>y<span class="_ _1"></span>j<span class="_ _1"></span>n<span class="_ _b"></span>e </span></span></div><div class="t m0 x8 hb y300 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>prowadzi <span class="_ _21"> </span>działalność <span class="_ _c"> </span>w <span class="_ _21"> </span>ramach <span class="_ _21"> </span>jednego <span class="_ _21"> </span><span class="ff4">segmentu <span class="_ _21"> </span>operacyjneg<span class="_ _0"></span>o, <span class="_ _21"> </span>tj. <span class="_ _c"> </span>segmentu<span class="_ _0"></span> <span class="_ _c"> </span></span>wielo<span class="_ _0"></span>kanałowej </div><div class="t m0 x8 hb y301 ff4 fs6 fc0 sc0 ls0 ws0">komunikacji <span class="_ _1d"> </span>elektronicznej <span class="_ _1d"> </span>z <span class="_ _1c"></span>wykorzystaniem<span class="_ _0"></span> <span class="_ _1c"></span>modelu <span class="_ _1d"> </span>CPaaS <span class="_ _1c"> </span>(an<span class="_ _0"></span>g. <span class="_ _1c"></span>Communicatio<span class="_ _0"></span>n <span class="_ _1c"> </span>Platform <span class="_ _1d"> </span>as <span class="_ _1c"></span>a <span class="_ _1d"> </span>Service, </div><div class="t m0 x8 hf y302 ff5 fs6 fc0 sc0 ls0 ws0">platforma,  która  umożliwia  dodawanie  funkcji  komunikacyjnych  do  własnych  aplikacji  bez <span class="_ _22"> </span>konieczności </div><div class="t m0 x8 hb y303 ff5 fs6 fc0 sc0 ls0 ws0">budowan<span class="_ _0"></span>ia własnej infrastruktury<span class="_ _0"></span><span class="ff4">) w ramach ob<span class="_ _0"></span>szaru geograficzn<span class="_ _0"></span>ego Polska i zagra<span class="_ _0"></span>nica. </span></div><div class="t m0 x8 hf y304 ff5 fs6 fc0 sc0 ls0 ws0">Pomiar  wyn<span class="_ _0"></span>ików  oraz  sytuacji  finansowej <span class="_ _1f"> </span>segmentów  operacyjny<span class="_ _0"></span>ch  stosowany  w  raportach  zarzą<span class="_ _0"></span>dczych </div><div class="t m0 x8 hb y305 ff5 fs6 fc0 sc0 ls0 ws0">zbieżny <span class="_ _1e"> </span>jest <span class="_ _21"> </span>z <span class="_ _1e"> </span>zasadami <span class="_ _21"> </span>r<span class="_ _0"></span>achunkowości <span class="_ _21"> </span>stosowan<span class="_ _0"></span>ymi <span class="_ _21"> </span>przy <span class="_ _1e"> </span>sporządzaniu <span class="_ _2c"> </span><span class="ff4">jednostkowego<span class="_ _0"></span> <span class="_ _21"> </span>sprawozd<span class="_ _0"></span>ania </span></div><div class="t m0 x8 hb y306 ff4 fs6 fc0 sc0 ls0 ws0">finansowego<span class="_ _0"></span>. </div><div class="t m0 x8 hb y32e ff5 fs6 fc0 sc0 ls0 ws0">Przychody <span class="_ _1b"></span>ze <span class="_ _1b"></span>sprzedaży <span class="_ _1b"></span>wykazane <span class="_ _10"></span>w <span class="_ _23"></span><span class="ff4">jednostkowym <span class="_ _1b"></span></span>sprawozdan<span class="_ _0"></span>iu <span class="_ _10"></span>z <span class="_ _1b"></span>zysków <span class="_ _10"></span>i <span class="_ _1b"></span>strat <span class="_ _1b"></span>oraz <span class="_ _10"></span>inn<span class="_ _0"></span>ych <span class="_ _10"></span>całkowitych </div><div class="t m0 x8 hb y1d5 ff5 fs6 fc0 sc0 ls0 ws0">dochodów n<span class="_ _0"></span>ie różnią się od przychodów <span class="_ _0"></span>prezentowanych w ramach <span class="_ _0"></span>segmentów operacyjnych (<span class="_ _0"></span>not<span class="_ _0"></span><span class="ff4 lsa">a <span class="ls0">5<span class="lsc">).</span> </span></span></div><div class="t m0 x8 hf y31b ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>o<span class="_ _0"></span>kreślonych <span class="_ _1b"></span>przypad<span class="_ _0"></span>kach, <span class="_ _10"></span>zgod<span class="_ _0"></span>nie <span class="_ _1b"></span>z <span class="_ _10"></span>k<span class="_ _0"></span>ryteriami <span class="_ _10"></span>o<span class="_ _0"></span>kreślonymi <span class="_ _1b"></span>w <span class="_ _1b"></span>MSSF <span class="_ _1b"></span>8 <span class="_ _10"></span>„Seg<span class="_ _0"></span>menty <span class="_ _1b"></span>Operacyjn<span class="_ _0"></span>e” <span class="_ _10"></span>p<span class="_ _0"></span>ar. <span class="_ _10"></span>12<span class="_ _0"></span>, </div><div class="t m0 x8 hb y31c ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _1b"></span></span>dokonuje <span class="_ _10"></span>agregacji <span class="_ _1b"></span>segmentów <span class="_ _10"></span>oper<span class="_ _0"></span>acyjnych <span class="_ _10"></span>w <span class="_ _10"></span>jeden <span class="_ _1b"></span>segment <span class="_ _10"></span>operacyjnych <span class="_ _1b"></span>i <span class="_ _10"></span>sprawozdawczy, <span class="_ _1b"></span>jak <span class="_ _10"></span>to </div><div class="t m0 x8 hb y31d ff4 fs6 fc0 sc0 ls0 ws0">przedstawiono<span class="_ _0"></span> w noci<span class="lsa">e </span>5. </div><div class="t m0 x8 h1d y31e ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y32f ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>4<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">D<span class="_ _1"></span>z<span class="_ _1"></span>i<span class="_ _b"></span>a<span class="_ _1"></span>ł<span class="_ _b"></span>al<span class="_ _b"></span>n<span class="_ _1"></span>o<span class="_ _1"></span>ś<span class="_ _b"></span>ć<span class="_ _1"></span> <span class="_ _1"></span>z<span class="_ _b"></span>an<span class="_ _b"></span>i<span class="_ _1"></span>e<span class="_ _1"></span>c<span class="_ _b"></span>h<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>a<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y30e ff5 fs6 fc0 sc0 ls0 ws0">Działalność <span class="_ _1b"></span>zaniech<span class="_ _0"></span>ana <span class="_ _1b"></span>to <span class="_ _1b"></span>elem<span class="_ _0"></span>ent <span class="_ _1b"></span>jednostki <span class="_ _1b"></span>g<span class="_ _0"></span>ospodarczej, <span class="_ _1b"></span>który <span class="_ _23"></span>został <span class="_ _1b"></span>zbyty <span class="_ _23"></span>lub <span class="_ _1b"></span>jest <span class="_ _1b"></span>zakwalifikowan<span class="_ _0"></span>y <span class="_ _1b"></span>jako </div><div class="t m0 x8 hb y30f ff5 fs6 fc0 sc0 ls0 ws0">przeznaczony<span class="_ _0"></span> do sprzedaży oraz:<span class="ff4"> </span></div><div class="t m0 x8 hb y310 ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _14"> </span><span class="ff5">stanowi odręb<span class="_ _0"></span>ną, ważną dziedzinę działalno<span class="_ _0"></span>ści lub geograficzny obszar działaln<span class="_ _0"></span>ości;<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y330 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _2f"> </span><span class="ff5">jest <span class="_ _1b"></span>częścią <span class="_ _23"></span>pojedy<span class="_ _0"></span>nczego, <span class="_ _1b"></span>skoordynowan<span class="_ _0"></span>ego <span class="_ _1b"></span>planu <span class="_ _1b"></span>zbycia <span class="_ _23"></span>odrębnej, <span class="_ _23"></span>ważnej <span class="_ _1b"></span>dziedzin<span class="_ _0"></span>y <span class="_ _1b"></span>działalności <span class="_ _23"></span>lub </span></span></div><div class="t m0 x67 hb y331 ff5 fs6 fc0 sc0 ls0 ws0">geograficzneg<span class="_ _0"></span>o obszaru działalności; lub<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y332 ff4 fs6 fc0 sc0 lsa ws0">c)<span class="ff1 ls0"> <span class="_ _14"> </span><span class="ff5">jest jednostką zależn<span class="_ _0"></span>ą nabytą wyłącznie z zam<span class="_ _0"></span>iarem jej odsprzedaż<span class="_ _0"></span>y.<span class="ff4"> </span></span></span></div><div class="t m0 x8 h1d y333 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y334 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>5<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">P<span class="_ _1"></span>r<span class="_ _1"></span>a<span class="_ _b"></span>w<span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _b"></span>d<span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>u<span class="_ _b"></span>ż<span class="_ _1"></span>y<span class="_ _b"></span>tk<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>a<span class="_ _b"></span> a<span class="_ _b"></span>k<span class="_ _1"></span>t<span class="_ _1"></span>y<span class="_ _b"></span>w<span class="_ _1"></span>ó<span class="_ _1"></span>w<span class="_ _1"></span>/<span class="_ _b"></span>L<span class="_ _1"></span>e<span class="_ _b"></span>as<span class="_ _b"></span>in<span class="_ _b"></span>g<span class="_ _1"></span> <span class="_ _b"></span>MS<span class="_ _b"></span>S<span class="_ _1"></span>F<span class="_ _b"></span> <span class="_ _1"></span>1<span class="_ _1"></span>6<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y315 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _b"></span>jest <span class="_ _1"></span>s<span class="_ _1"></span>troną <span class="_ _b"></span>umów <span class="_ _1"></span>s<span class="_ _1"></span>pełniających<span class="_ _1"></span> <span class="_ _1"></span>de<span class="_ _1"></span>finicję <span class="_ _b"></span>leasingu <span class="_ _b"></span>zgodnie <span class="_ _b"></span>z <span class="_ _1"></span>MSSF1<span class="_ _1"></span>6. <span class="_ _b"></span>Umowa <span class="_ _1"></span>jest<span class="_ _1"></span> <span class="_ _1"></span>le<span class="_ _1"></span>asingiem <span class="_ _b"></span>lub <span class="_ _b"></span>zawiera </div><div class="t m0 x8 hf y29a ff5 fs6 fc0 sc0 ls0 ws0">leasing, <span class="_ _1"></span>jeżeli <span class="_ _1"></span>na j<span class="_ _1"></span>ej moc<span class="_ _1"></span>y przeka<span class="_ _1"></span>zuje si<span class="_ _1"></span>ę praw<span class="_ _1"></span>o do k<span class="_ _1"></span>ontroli <span class="_ _1"></span>użytk<span class="_ _1"></span>owania <span class="_ _1"></span>zidentyfik<span class="_ _1"></span>owaneg<span class="_ _1"></span>o skład<span class="_ _1"></span>nika akty<span class="_ _1"></span>wów </div><div class="t m0 x8 hb y18d ff4 fs6 fc0 sc0 ls0 ws0">na dany <span class="_ _1"></span>okres w z<span class="_ _1"></span>amian za w<span class="_ _1"></span>ynagrod<span class="_ _1"></span>zenie. </div><div class="t m0 x8 hb y316 ff5 fs6 fc0 sc0 ls0 ws0">Spółka ja<span class="_ _1"></span>ko leasin<span class="_ _1"></span>gobiorca<span class="_ _1"></span> ujmuje<span class="_ _1"></span> w jednos<span class="_ _1"></span>tkowym s<span class="_ _1"></span>prawozdaniu<span class="_ _1"></span> finans<span class="_ _1"></span>owym umow<span class="_ _1"></span>y leasing<span class="_ _1"></span>owe jako:<span class="ff4"> </span></div><div class="t m0 x8 hb y317 ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff5">prawo do <span class="_ _1"></span>korzystani<span class="_ _1"></span>a ze s<span class="_ _1"></span>kładnika<span class="_ _1"></span> aktywów w<span class="_ _1"></span> cenie n<span class="_ _1"></span>abycia,<span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y318 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">zobowiązanie <span class="_ _0"></span>z <span class="_ _10"></span>tytułu <span class="_ _10"></span>leasingu <span class="_ _10"></span>sta<span class="_ _1"></span>nowiące <span class="_ _0"></span>sumę <span class="_ _10"></span>bieżącej <span class="_ _10"></span>wartoś<span class="_ _1"></span>ci <span class="_ _10"></span>opłat <span class="_ _0"></span>leasingowych<span class="_ _1"></span> <span class="_ _10"></span>i <span class="_ _10"></span>bieżącej <span class="_ _10"></span>wartości<span class="_ _1"></span> </span></span></div><div class="t m0 x62 hb y319 ff5 fs6 fc0 sc0 ls0 ws0">oczekiwany<span class="_ _1"></span>ch płatn<span class="_ _1"></span>ości na <span class="_ _1"></span>koniec o<span class="_ _1"></span>kresu leas<span class="_ _1"></span>ingu.<span class="ff4"> </span></div><div class="t m0 x8 h3a y335 ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y336 ff5 fs6 fc0 sc0 ls0 ws0">Po <span class="_ _0"></span>d<span class="_ _0"></span>aci<span class="_ _1"></span>e <span class="_ _0"></span>r<span class="_ _0"></span>ozpocz<span class="_ _1"></span>ęcia <span class="_ _0"></span>Spółka <span class="_ _0"></span>wy<span class="_ _0"></span>cenia<span class="_ _1"></span> <span class="_ _10"></span>skład<span class="_ _1"></span>nik <span class="_ _10"></span>aktywów<span class="_ _1"></span> <span class="_ _10"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>praw <span class="_ _10"></span>do <span class="_ _10"></span>użytkow<span class="_ _1"></span>ania <span class="_ _0"></span>stosując <span class="_ _0"></span>model <span class="_ _0"></span>kosztu. </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:563.365000px;bottom:718.630000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:82.995000px;bottom:699.655000px;width:101.120000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:524.667000px;bottom:490.776000px;width:9.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:187.154000px;bottom:433.862000px;width:9.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">28</span> </span></span></div><div class="t m0 x8 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _1f"> </span></span>wycenia <span class="_ _1f"> </span>prawo <span class="_ _1f"> </span>do <span class="_ _c"> </span>korz<span class="_ _1"></span>ystania <span class="_ _1f"> </span>ze <span class="_ _c"> </span>s<span class="_ _1"></span>kładnika <span class="_ _1f"> </span>aktywów <span class="_ _1f"> </span>w <span class="_ _c"> </span>c<span class="_ _1"></span>enie <span class="_ _1f"> </span>nabycia <span class="_ _1f"> </span>pomniejszo<span class="_ _1"></span>nej <span class="_ _1f"> </span>o <span class="_ _c"> </span>odpis<span class="_ _1"></span>y </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">amortyzacy<span class="_ _1"></span>jne, oraz<span class="_ _1"></span> trwałą<span class="_ _1"></span> utratę wa<span class="_ _1"></span>rtości o<span class="_ _1"></span>raz aktuali<span class="_ _1"></span>zację <span class="_ _1"></span>zobowiąza<span class="_ _1"></span>nia z tytu<span class="_ _1"></span>łu leasi<span class="_ _1"></span>ngu. <span class="ff4"> </span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">Okres amo<span class="_ _1"></span>rtyzacji <span class="_ _1"></span>ustalo<span class="_ _1"></span>ny jest:<span class="_ _1"></span> </div><div class="t m0 x8 hb y1ff ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff5">jeśli p<span class="_ _1"></span>rawo włas<span class="_ _1"></span>ności <span class="_ _1"></span>do skła<span class="_ _1"></span>dnika <span class="_ _1"></span>aktywów<span class="_ _1"></span> zostanie<span class="_ _1"></span> przeni<span class="_ _1"></span>esione <span class="_ _1"></span>na leas<span class="_ _1"></span>ingobior<span class="_ _1"></span>cę lub<span class="_ _1"></span> leasin<span class="_ _1"></span>gobiorca<span class="_ _1"></span> jest </span></span></div><div class="t m0 x62 hf y200 ff5 fs6 fc0 sc0 ls0 ws0">wystarczają<span class="_ _1"></span>cy <span class="_ _10"></span>pewny <span class="_ _1b"></span>skor<span class="_ _1"></span>zystani<span class="_ _1"></span>a <span class="_ _10"></span>z <span class="_ _1b"></span>opcji <span class="_ _10"></span>wykupu, <span class="_ _10"></span>wtedy <span class="_ _10"></span>okres <span class="_ _10"></span>amortyzacji<span class="_ _1"></span> <span class="_ _1b"></span>obejmuj<span class="_ _1"></span>e <span class="_ _10"></span>okres <span class="_ _10"></span>od <span class="_ _1b"></span>począt<span class="_ _1"></span>ku </div><div class="t m0 x62 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">umowy do k<span class="_ _1"></span>ońca ok<span class="_ _1"></span>resu użytk<span class="_ _1"></span>owania skł<span class="_ _1"></span>adnika <span class="_ _1"></span>aktywów, lub<span class="ff4"> </span></div><div class="t m0 x8 hb y202 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">o<span class="_ _0"></span>kres <span class="_ _1"></span>amortyzacji<span class="_ _1"></span> obej<span class="_ _1"></span>muje okres<span class="_ _1"></span> od pocz<span class="_ _1"></span>ątku umow<span class="_ _1"></span>y do wcześ<span class="_ _1"></span>niejszego <span class="_ _1"></span>z:<span class="ff4"> </span></span></span></div><div class="t m0 x4f h4f y337 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">k<span class="_ _0"></span>ońca o<span class="_ _1"></span>kresu uży<span class="_ _1"></span>tkowania<span class="_ _1"></span> składni<span class="_ _1"></span>ka aktyw<span class="_ _1"></span>ów, lub<span class="ff4"> </span></span></span></div><div class="t m0 x4f h4f y338 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">k<span class="_ _0"></span>ońca o<span class="_ _1"></span>kresu le<span class="_ _1"></span>asingu. <span class="ff4"> </span></span></span></div><div class="t m0 x8 hf y339 ff5 fs6 fc0 sc0 ls0 ws0">Bieżąca w<span class="_ _1"></span>artość p<span class="_ _1"></span>rzyszłych<span class="_ _1"></span> płatnoś<span class="_ _1"></span>ci z t<span class="_ _1"></span>ytułu leas<span class="_ _1"></span>ingu obl<span class="_ _1"></span>iczana jest<span class="_ _1"></span> z zast<span class="_ _1"></span>osowani<span class="_ _1"></span>em stop<span class="_ _1"></span>y dyskont<span class="_ _1"></span>a, ustalo<span class="_ _1"></span>nej </div><div class="t m0 x8 hb y33a ff5 fs6 fc0 sc0 ls0 ws0">jako krań<span class="_ _1"></span>cowy koszt<span class="_ _1"></span> długu. <span class="ff4"> </span></div><div class="t m0 x8 h4c y33b ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y33c ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> </span>w<span class="_ _1"></span>yznacza czas<span class="_ _1"></span> leasi<span class="_ _1"></span>ngu, tj<span class="_ _1"></span>. nieo<span class="_ _1"></span>dwołalny ok<span class="_ _1"></span>res leasi<span class="_ _1"></span>ngu, łą<span class="_ _1"></span>cznie z:<span class="ff4"> </span></div><div class="t m0 x8 hb y33d ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff5">okresem  d<span class="_ _1"></span>otycząc<span class="_ _1"></span>ym  opcji <span class="_ _1d"> </span>przedłużenia  u<span class="_ _1"></span>mowy  leasi<span class="_ _1"></span>ngu, <span class="_ _22"> </span>jeżeli  jest<span class="_ _1"></span>  wysta<span class="_ _1"></span>rczając<span class="_ _1"></span>o  pewne, <span class="_ _22"> </span>że  Spółka<span class="ff4"> </span></span></span></div><div class="t m0 x62 hb y33e ff4 fs6 fc0 sc0 ls0 ws0">skorzysta<span class="_ _1"></span> z tego <span class="_ _1"></span>prawa; i </div><div class="t m0 x8 hb y33f ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">o<span class="_ _0"></span>krese<span class="_ _1"></span>m dotycząc<span class="_ _1"></span>ym opcji<span class="_ _1"></span> wypowiedzenia<span class="_ _1"></span> umowy leasi<span class="_ _1"></span>ngu, jeż<span class="_ _1"></span>eli jest wyst<span class="_ _1"></span>arczająco<span class="_ _1"></span> pewne, że<span class="_ _1"></span> <span class="_ _0"></span>Spółka<span class="ff4"> nie </span></span></span></div><div class="t m0 x62 hb y340 ff4 fs6 fc0 sc0 ls0 ws0">skorzysta<span class="_ _1"></span> z tego <span class="_ _1"></span>prawa. </div><div class="t m0 x8 hb y341 ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _0"></span></span>aktualiz<span class="_ _1"></span>uje <span class="_ _0"></span>wycenę <span class="_ _0"></span>zobowiązani<span class="_ _1"></span>a <span class="_ _0"></span>z <span class="_ _10"></span>tytuł<span class="_ _1"></span>u <span class="_ _0"></span>leasingu <span class="_ _0"></span>z <span class="_ _0"></span>powodu <span class="_ _0"></span>ponownej <span class="_ _0"></span>oceny <span class="_ _0"></span>gdy <span class="_ _0"></span>zaistniej<span class="_ _1"></span>e <span class="_ _0"></span>zmiana <span class="_ _0"></span>w </div><div class="t m0 x8 hf y342 ff5 fs6 fc0 sc0 ls0 ws0">przyszłyc<span class="_ _1"></span>h <span class="_ _10"></span>opłat<span class="_ _1"></span>ach <span class="_ _10"></span>leasin<span class="_ _1"></span>gowych <span class="_ _0"></span>wynikająca<span class="_ _1"></span> <span class="_ _10"></span>ze <span class="_ _0"></span>zmiany <span class="_ _0"></span>w <span class="_ _10"></span>indeksie <span class="_ _0"></span>lub <span class="_ _10"></span>stawc<span class="_ _1"></span>e <span class="_ _10"></span>stosow<span class="_ _1"></span>anej <span class="_ _0"></span>do <span class="_ _10"></span>ustale<span class="_ _1"></span>nia <span class="_ _10"></span>opłat<span class="_ _1"></span>, </div><div class="t m0 x8 hb y343 ff5 fs6 fc0 sc0 ls0 ws0">gdy <span class="_ _1b"></span>zmieni<span class="_ _1"></span> <span class="_ _1b"></span>się <span class="_ _10"></span>kwota, <span class="_ _1b"></span>której<span class="_ _1"></span> <span class="_ _1b"></span>zapłaty <span class="_ _1b"></span>Spółk<span class="_ _1"></span>a<span class="ff4"> <span class="_ _1b"></span></span>oczekuje <span class="_ _10"></span>w <span class="_ _1b"></span>ramach <span class="_ _10"></span>gwarantowanej <span class="_ _10"></span>wartości <span class="_ _10"></span>końcowej <span class="_ _1b"></span>lub <span class="_ _10"></span>jeżeli </div><div class="t m0 x8 hb y344 ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _b"></span><span class="ff5">zmieni <span class="_ _b"></span>ocenę <span class="_ _b"></span>prawdopodo<span class="_ _1"></span>bieństwa<span class="_ _1"></span> <span class="_ _1"></span>s<span class="_ _1"></span>korzystani<span class="_ _1"></span>a <span class="_ _b"></span>z <span class="_ _1"></span>opcji<span class="_ _1"></span> <span class="_ _b"></span>kupna, <span class="_ _b"></span>przedłużenia<span class="_ _1"></span> <span class="_ _1"></span>l<span class="_ _1"></span>ub <span class="_ _1"></span>w<span class="_ _1"></span>ypowiedze<span class="_ _1"></span>nia <span class="_ _b"></span>leasingu.<span class="_ _1"></span> <span class="ff4"> </span></span></span></div><div class="t m0 x8 hf y345 ff5 fs6 fc0 sc0 ls0 ws0">Aktualizacj<span class="_ _1"></span>a <span class="_ _23"></span>zobowiązania<span class="_ _1"></span> <span class="_ _1c"> </span>z <span class="_ _23"></span>tytułu <span class="_ _23"></span>leasin<span class="_ _1"></span>gu <span class="_ _23"> </span>koryguje <span class="_ _23"> </span>również <span class="_ _23"></span>wartość <span class="_ _23"></span>składnika<span class="_ _1"></span> <span class="_ _1c"> </span>aktywów<span class="_ _1"></span> <span class="_ _1c"> </span>z <span class="_ _23"></span>tytułu <span class="_ _23"></span>praw <span class="_ _23"></span>do </div><div class="t m0 x8 hb y346 ff5 fs6 fc0 sc0 ls0 ws0">użytkowani<span class="_ _1"></span>a.<span class="ff4"> </span></div><div class="t m0 x8 hb y347 ff5 fs6 fc0 sc0 ls0 ws0">Spółka nie stosu<span class="_ _0"></span>je uproszczeń w zakresie MSSF 16<span class="_ _0"></span>.<span class="ff4"> </span></div><div class="t m0 x8 h1d y348 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y349 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>.<span class="_ _b"></span>2<span class="_ _1"></span>6<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">S<span class="_ _1"></span>t<span class="_ _1"></span>a<span class="_ _b"></span>n<span class="_ _1"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>is<span class="_ _b"></span>k<span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _b"></span>o<span class="_ _1"></span>d<span class="_ _1"></span>n<span class="_ _b"></span>oś<span class="_ _b"></span>n<span class="_ _1"></span>i<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _1"></span>n<span class="_ _b"></span>ow<span class="_ _b"></span>y<span class="_ _1"></span>c<span class="_ _1"></span>h<span class="_ _b"></span> s<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _b"></span>d<span class="_ _1"></span>a<span class="_ _b"></span>rd<span class="_ _b"></span>ó<span class="_ _1"></span>w<span class="_ _b"></span> i<span class="_ _b"></span> <span class="_ _1"></span>i<span class="_ _1"></span>n<span class="_ _b"></span>t<span class="_ _1"></span>e<span class="_ _1"></span>r<span class="_ _b"></span>p<span class="_ _1"></span>r<span class="_ _1"></span>e<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _1"></span>c<span class="_ _1"></span>j<span class="_ _b"></span>i<span class="_ _1"></span> <span class="_ _1"></span>M<span class="_ _1"></span>S<span class="_ _b"></span>S<span class="_ _1"></span>F<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y26 ff5 fs6 fc0 sc0 ls0 ws0">Efekt zastosowan<span class="_ _0"></span>ia nowych standardów <span class="_ _0"></span>rachunkowości<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y34a ff5 fs6 fc0 sc0 ls0 ws0">Od <span class="_ _21"> </span>po<span class="_ _0"></span>czątku <span class="_ _21"> </span>okresu <span class="_ _1e"> </span>sprawozdawczego <span class="_ _21"> </span> <span class="_ _1e"> </span>obowiązują <span class="_ _1e"> </span>następujące <span class="_ _21"> </span>n<span class="_ _0"></span>owe <span class="_ _21"> </span>lub <span class="_ _1e"> </span>zmienione <span class="_ _21"> </span>stand<span class="_ _0"></span>ardy <span class="_ _21"> </span>oraz </div><div class="t m0 x8 hf y34b ff5 fs6 fc0 sc0 ls0 ws0">interpretacje <span class="_ _1c"> </span>wydane <span class="_ _23"></span>przez <span class="_ _1c"> </span>Radę <span class="_ _23"> </span>Między<span class="_ _0"></span>narodowych <span class="_ _23"> </span>Stand<span class="_ _0"></span>ardów <span class="_ _1c"> </span>Rachunkowości <span class="_ _23"></span>(RMSR) <span class="_ _1c"> </span>lub <span class="_ _23"> </span>Ko<span class="_ _0"></span>mitet <span class="_ _23"></span>ds. </div><div class="t m0 x8 hb y2b ff5 fs6 fc0 sc0 ls0 ws0">Interpretacji M<span class="_ _0"></span>iędzynarodowej Sprawozdawczości<span class="_ _1"></span> Finans<span class="_ _1"></span>owej.<span class="ff4"> </span></div><div class="t m0 x8 hb y34c ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff4">MSSF <span class="_ _1b"></span>17 <span class="_ _1b"></span>Umowy <span class="_ _1b"></span>Ubez<span class="_ _1"></span>pieczeniow<span class="_ _1"></span>e <span class="_ _1b"></span>(wydan<span class="_ _1"></span>y <span class="_ _1b"></span>18 <span class="_ _10"></span>m<span class="_ _0"></span>aja <span class="_ _10"></span>2017 <span class="_ _10"></span>r.); <span class="_ _1b"></span>w <span class="_ _1b"></span>tym <span class="_ _10"></span>Zmiany <span class="_ _10"></span>do <span class="_ _1b"></span>MSSF <span class="_ _1b"></span>17 <span class="_ _1b"></span>(wydane <span class="_ _10"></span>25 </span></span></div><div class="t m0 x56 hb y34d ff4 fs6 fc0 sc0 ls0 ws0">czerwca 2<span class="_ _1"></span>020 r.)<span class="ff5">. W<span class="_ _1"></span>drożenie<span class="_ _1"></span> standar<span class="_ _1"></span>du nie mi<span class="_ _1"></span>ało wpływ<span class="_ _1"></span>u na <span class="_ _1"></span>jednostk<span class="_ _1"></span>owe sprawoz<span class="_ _1"></span>danie fi<span class="_ _1"></span>nansowe S<span class="_ _1"></span>półki.<span class="ff4"> </span></span></div><div class="t m0 x8 hb y34e ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny do MSR <span class="_ _1"></span>1 Prezent<span class="_ _1"></span>acja Sp<span class="_ _1"></span>rawozdań <span class="_ _1"></span>Finansowy<span class="_ _1"></span>ch oraz MSS<span class="_ _1"></span>F<span class="ff4">- stanowisko<span class="_ _1"></span> praktycz<span class="_ _1"></span>ne 2: Uja<span class="_ _1"></span>wnienia </span></span></span></div><div class="t m0 x56 hb y34f ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _1b"></span>zakresie<span class="_ _1"></span> <span class="_ _1b"></span>zasad <span class="_ _10"></span>rachunkow<span class="_ _1"></span>ości <span class="_ _10"></span>(wydane <span class="_ _10"></span>1<span class="_ _0"></span>2 <span class="_ _10"></span>lutego <span class="_ _1b"></span>2021 <span class="_ _10"></span>r.)<span class="_ _0"></span><span class="ff4 ls5">. <span class="_ _1b"></span></span>Celem <span class="_ _1b"></span>tych<span class="_ _1"></span> <span class="_ _1b"></span>zmian <span class="_ _10"></span>jest <span class="_ _1b"></span>położe<span class="_ _1"></span>nie <span class="_ _1b"></span>wię<span class="_ _1"></span>kszego </div><div class="t m0 x56 hf y350 ff5 fs6 fc0 sc0 ls0 ws0">nacisku <span class="_ _1c"> </span>na <span class="_ _1c"> </span>ujawnianie <span class="_ _1c"> </span>istot<span class="_ _1"></span>nych <span class="_ _1c"> </span>zasad <span class="_ _1c"> </span>rachunkow<span class="_ _1"></span>ości <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>doprecyzowan<span class="_ _1"></span>ie <span class="_ _1c"> </span>charakteru <span class="_ _1c"> </span>różnic <span class="_ _23"> </span>p<span class="_ _0"></span>omiędzy </div><div class="t m0 x56 hf y351 ff5 fs6 fc0 sc0 ls0 ws0">zmianami <span class="_ _23"> </span>wartości <span class="_ _23"> </span>szacunkowych <span class="_ _23"></span>a <span class="_ _1c"> </span>zmianami <span class="_ _23"> </span>zasad <span class="_ _1c"> </span>(polity<span class="_ _1"></span>ki) <span class="_ _23"> </span>rachunkowości. <span class="_ _1c"> </span>Wdrożenie<span class="_ _1"></span> <span class="_ _1c"> </span>standard<span class="_ _1"></span>u <span class="_ _1c"> </span>nie </div><div class="t m0 x56 hb y2b5 ff5 fs6 fc0 sc0 ls0 ws0">miało <span class="ff4">ist<span class="_ _1"></span>otnego <span class="ff5">w<span class="_ _1"></span>pływu na <span class="_ _1"></span>niniejsz<span class="_ _1"></span>e jednos<span class="_ _1"></span>tkowe sp<span class="_ _1"></span>rawozdanie<span class="_ _1"></span> finans<span class="_ _1"></span>owe Spółk<span class="_ _1"></span>i.<span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y352 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _1"></span>do MSR<span class="_ _1"></span> <span class="_ _1"></span>8 <span class="_ _1"></span>Zasady<span class="_ _1"></span> <span class="_ _1"></span>(polityka<span class="_ _1"></span>) r<span class="_ _1"></span>achunkow<span class="_ _1"></span>ości, <span class="_ _1"></span>zmi<span class="_ _1"></span>any <span class="_ _1"></span>wartoś<span class="_ _1"></span>ci <span class="_ _1"></span>szacunkow<span class="_ _1"></span>ych <span class="_ _1"></span>i <span class="_ _1"></span>kor<span class="_ _1"></span>ygowanie <span class="_ _b"></span>b<span class="_ _0"></span>łędów<span class="_ _1"></span>: </span></span></div><div class="t m0 x56 hb y353 ff5 fs6 fc0 sc0 ls0 ws0">Definicja<span class="_ _1"></span> <span class="_ _1b"></span>wartości <span class="_ _1b"></span>szacunkowyc<span class="_ _1"></span>h <span class="_ _1b"></span>(wydany <span class="_ _1b"></span>12 <span class="_ _1b"></span>lutego <span class="_ _1b"></span>2021 <span class="_ _1b"></span>r.)<span class="_ _0"></span><span class="ff4 ls5">. <span class="_ _1b"></span></span>Zmiany <span class="_ _1b"></span>wyjaśniają<span class="_ _1"></span> <span class="_ _23"></span>rozróżnie<span class="_ _1"></span>nie <span class="_ _1b"></span>pomiędzy<span class="_ _1"></span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">29</span> </span></span></div><div class="t m0 x56 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">zmianami <span class="_ _b"></span>wartości<span class="ff4"> <span class="_ _1"></span><span class="ff5">sza<span class="_ _1"></span>cunkowyc<span class="_ _1"></span>h <span class="_ _1"></span>i <span class="_ _1"></span>zmi<span class="_ _1"></span>anami <span class="_ _1"></span>zasa<span class="_ _1"></span>d <span class="_ _1"></span>(polit<span class="_ _1"></span>yki) <span class="_ _b"></span>rachunkowości <span class="_ _b"></span>a <span class="_ _1"></span>korekta<span class="_ _1"></span>mi<span class="ff4"> </span>b<span class="_ _1"></span>łędów. <span class="_ _1"></span>Pre<span class="_ _1"></span>cyzują </span></span></div><div class="t m0 x56 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">one <span class="_ _10"></span>również<span class="_ _1"></span>, <span class="_ _10"></span>w <span class="_ _10"></span>jaki <span class="_ _10"></span>sposób <span class="_ _0"></span>jednostki <span class="_ _0"></span>stosują<span class="ff4"> <span class="_ _10"></span></span>techniki <span class="_ _0"></span>wyceny <span class="_ _10"></span>i <span class="_ _10"></span>wykorzys<span class="_ _1"></span>tują <span class="_ _10"></span>dane <span class="_ _0"></span>wejściowe <span class="_ _0"></span>do <span class="_ _10"></span>u<span class="_ _0"></span>stala<span class="_ _1"></span>nia </div><div class="t m0 x56 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">wartości<span class="ff4"> szacunkowyc<span class="_ _1"></span>h. <span class="_ _0"></span><span class="ff5">Spółka <span class="_ _0"></span>nie dokonywała zmian <span class="_ _0"></span>technik <span class="_ _0"></span>wyce<span class="_ _1"></span>ny <span class="_ _0"></span>ani danych <span class="_ _0"></span>wejściowyc<span class="_ _1"></span>h <span class="_ _0"></span>do <span class="_ _0"></span>modeli<span class="_ _1"></span> </span></span></div><div class="t m0 x56 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _10"></span>zakresie<span class="_ _1"></span> <span class="_ _10"></span>ustalania<span class="_ _1"></span> <span class="_ _10"></span>wartości<span class="_ _1"></span> <span class="_ _10"></span>szacunkowy<span class="_ _1"></span>ch. <span class="_ _10"></span>W <span class="_ _10"></span>związku<span class="_ _1"></span> <span class="_ _10"></span>z <span class="_ _10"></span>tym <span class="_ _0"></span>wdrożenie <span class="_ _10"></span>sta<span class="_ _1"></span>ndardu <span class="_ _0"></span>nie <span class="_ _10"></span>miało <span class="_ _10"></span>wpływu <span class="_ _0"></span>na </div><div class="t m0 x56 hb y200 ff5 fs6 fc0 sc0 ls0 ws0">jednostk<span class="_ _1"></span>owe spraw<span class="_ _1"></span>ozdanie fi<span class="_ _1"></span>nansowe S<span class="_ _1"></span>półki.<span class="ff4"> </span></div><div class="t m0 x8 hb y354 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny do <span class="_ _0"></span>MSR 12 <span class="_ _0"></span>Podat<span class="_ _1"></span>ek dochodowy: Podatek odrocz<span class="_ _1"></span>ony dotyczący aktywa oraz zobowiąza<span class="_ _1"></span>nia  <span class="_ _0"></span>ujętego </span></span></div><div class="t m0 x56 hb y355 ff4 fs6 fc0 sc0 ls0 ws0">w wyniku p<span class="_ _1"></span>ojedyncze<span class="_ _1"></span>j transak<span class="_ _1"></span>cji (wyda<span class="_ _1"></span>ne 7 maja <span class="_ _1"></span>2021 r.)<span class="ls7">. </span><span class="ff5">Zmia<span class="_ _1"></span>ny dopr<span class="_ _1"></span>ecyzowują,<span class="_ _1"></span> że zwolni<span class="_ _1"></span>enie dotyc<span class="_ _1"></span>zące </span></div><div class="t m0 x56 hf y356 ff5 fs6 fc0 sc0 ls0 ws0">początk<span class="_ _1"></span>owego <span class="_ _1d"> </span>ujęcia <span class="_ _1c"> </span>podatku <span class="_ _1d"> </span>odroczone<span class="_ _1"></span>go <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>ma <span class="_ _1d"> </span>zastosowania <span class="_ _1c"> </span>do <span class="_ _1d"> </span>transakcji, <span class="_ _1c"> </span>w <span class="_ _1d"> </span>których <span class="_ _1d"> </span>w <span class="_ _1d"> </span>momencie </div><div class="t m0 x56 hf y357 ff5 fs6 fc0 sc0 ls0 ws0">początk<span class="_ _1"></span>owego <span class="_ _1c"> </span>u<span class="_ _0"></span>jęc<span class="_ _1"></span>ia <span class="_ _1c"> </span>powstają <span class="_ _1c"> </span>równe <span class="_ _1d"> </span>kwoty <span class="_ _1c"> </span>ujemnych <span class="_ _1c"> </span>i <span class="_ _1c"> </span>dodatnich <span class="_ _1c"> </span>różnic <span class="_ _1c"> </span>przejściowych,<span class="_ _1"></span> <span class="_ _1d"> </span>a <span class="_ _1c"> </span>jednostki <span class="_ _1c"> </span>są </div><div class="t m0 x56 hf y358 ff5 fs6 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>e do <span class="_ _1"></span>ujmowania<span class="_ _1"></span> podatk<span class="_ _1"></span>u odroczo<span class="_ _1"></span>nego o<span class="_ _1"></span>d takic<span class="_ _1"></span>h transak<span class="_ _1"></span>cji, a <span class="_ _1"></span>tym sa<span class="_ _1"></span>mym wyjaś<span class="_ _1"></span>niają <span class="_ _1"></span>pojawiają<span class="_ _1"></span>ce </div><div class="t m0 x56 hf y359 ff5 fs6 fc0 sc0 ls0 ws0">się <span class="_ _1"></span>wąt<span class="_ _1"></span>pliwości <span class="_ _b"></span>co <span class="_ _1"></span>do <span class="_ _b"></span>tego, <span class="_ _1"></span>czy<span class="_ _1"></span> <span class="_ _1"></span>zwolnien<span class="_ _1"></span>ie <span class="_ _1"></span>to <span class="_ _b"></span>ma <span class="_ _1"></span>zastos<span class="_ _1"></span>owanie <span class="_ _b"></span>do t<span class="_ _1"></span>ransak<span class="_ _1"></span>cji <span class="_ _1"></span>tak<span class="_ _1"></span>ich <span class="_ _b"></span>jak <span class="_ _1"></span>leasin<span class="_ _1"></span>g <span class="_ _1"></span>i <span class="_ _b"></span>zobowiązania </div><div class="t m0 x56 hb y35a ff5 fs6 fc0 sc0 ls0 ws0">z tyt<span class="_ _1"></span>ułu wy<span class="_ _1"></span>cofania <span class="_ _1"></span>z e<span class="_ _1"></span>ksploatacji<span class="_ _1"></span>.<span class="ff4"> </span>Spół<span class="_ _1"></span>ka<span class="ff4"> twor<span class="_ _1"></span>zy akt<span class="_ _1"></span>ywa/reze<span class="_ _1"></span>rwy <span class="ff5">z t<span class="_ _1"></span>ytułu <span class="_ _1"></span>podatk<span class="_ _1"></span>u od<span class="_ _1"></span>roczonego <span class="_ _1"></span>w <span class="_ _1"></span>momencie </span></span></div><div class="t m0 x56 hf y35b ff5 fs6 fc0 sc0 ls0 ws0">pierwsze<span class="_ _1"></span>go <span class="_ _b"></span>ujęcia <span class="_ _b"></span>leasingu <span class="_ _b"></span>i <span class="_ _b"></span>zobowiązań <span class="_ _b"></span>z <span class="_ _b"></span>tytułu <span class="_ _b"></span>wycofania<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _3"></span>ek<span class="_ _0"></span>sploa<span class="_ _1"></span>tacji, <span class="_ _b"></span>w <span class="_ _b"></span>związku <span class="_ _b"></span>z <span class="_ _1"></span>tym<span class="_ _1"></span> <span class="_ _b"></span>zmiana <span class="_ _b"></span>standardu </div><div class="t m0 x56 hb y35c ff5 fs6 fc0 sc0 ls0 ws0">nie ma na <span class="_ _1"></span>nią wpły<span class="_ _1"></span>wu. <span class="ff4"> </span></div><div class="t m0 x8 hb y35d ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff4">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _23"></span>do <span class="_ _1c"></span>MSSF <span class="_ _23"></span>17 <span class="_ _23"></span>Umowy <span class="_ _1c"></span>Ubezpiec<span class="_ _1"></span>zeniowe: <span class="_ _23"></span>Pierwsz<span class="_ _1"></span>e <span class="_ _23"></span>zastosowanie<span class="_ _1"></span> <span class="_ _1c"></span>MSSF <span class="_ _23"></span>17 <span class="_ _23"></span>oraz <span class="_ _23"></span>MSSF <span class="_ _23"></span>9 <span class="_ _1d"> </span><span class="ff5">–</span> <span class="_ _1c"></span>dane </span></span></div><div class="t m0 x56 hb y35e ff5 fs6 fc0 sc0 ls0 ws0">porównawcz<span class="_ _1"></span>e <span class="_ _2c"> </span>(wydane <span class="_ _1e"> </span>9 <span class="_ _2c"> </span>grudnia <span class="_ _2c"> </span>2021)<span class="ff4 ls5">. <span class="_ _2c"> </span></span>Zmiana <span class="_ _2c"> </span>zawier<span class="_ _1"></span>a <span class="_ _2c"> </span>opcję <span class="_ _2c"> </span>przejśc<span class="_ _1"></span>iową <span class="_ _2c"> </span>doty<span class="_ _1"></span>czącą <span class="_ _2c"> </span>inform<span class="_ _1"></span>acji </div><div class="t m0 x56 hb y35f ff5 fs6 fc0 sc0 ls0 ws0">porównawcz<span class="_ _1"></span>ych <span class="_ _22"> </span>o  a<span class="_ _1"></span>ktywach <span class="_ _1d"> </span>finansowych <span class="_ _1d"> </span>prezentowanych<span class="_ _1"></span>  prz<span class="_ _1"></span>y  p<span class="_ _1"></span>oczątkow<span class="_ _1"></span>ym  z<span class="_ _1"></span>astosowaniu<span class="_ _1"></span>  MSSF<span class="_ _1"></span>  17<span class="ff4 ls5">. </span></div><div class="t m0 x56 hb y360 ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> </span>nie<span class="_ _1"></span> stosuje<span class="_ _1"></span> MSSF 17, <span class="_ _1"></span>w związku<span class="_ _1"></span> z czym zm<span class="_ _1"></span>iana st<span class="_ _1"></span>andardu nie<span class="_ _1"></span> ma na ni<span class="_ _1"></span>ą wpływu<span class="_ _1"></span>.<span class="ff4"> </span></div><div class="t m0 x8 hb y361 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y362 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y363 ff5 fs6 fc0 sc0 ls0 ws0">Standard<span class="_ _1"></span>y nieobowiąz<span class="_ _1"></span>ujące <span class="_ _1"></span>(Nowe <span class="ff4">standar<span class="_ _1"></span>dy i int<span class="_ _1"></span>erpretacje<span class="_ _1"></span> ) </span></div><div class="t m0 x8 hf y364 ff5 fs6 fc0 sc0 ls0 ws0">Następuj<span class="_ _1"></span>ące sta<span class="_ _1"></span>ndardy, <span class="_ _1"></span>zmian<span class="_ _1"></span>y w o<span class="_ _1"></span>bowiązując<span class="_ _1"></span>ych st<span class="_ _1"></span>andarda<span class="_ _1"></span>ch ora<span class="_ _1"></span>z inter<span class="_ _1"></span>pretacje <span class="_ _1"></span>nie <span class="_ _1"></span>został<span class="_ _1"></span>y prz<span class="_ _1"></span>yjęte p<span class="_ _1"></span>rzez Uni<span class="_ _1"></span>ę </div><div class="t m0 x8 hb y365 ff5 fs6 fc0 sc0 ls0 ws0">Europejs<span class="_ _1"></span>ką lub ni<span class="_ _1"></span>e są o<span class="_ _1"></span>bowiązujące<span class="_ _1"></span> dla ok<span class="_ _1"></span>resów roz<span class="_ _1"></span>poczynając<span class="_ _1"></span>ych się<span class="_ _1"></span> 1 stycz<span class="_ _1"></span>nia 202<span class="ff4">3 roku: </span></div><div class="t m0 x8 hb y366 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _1"></span>do <span class="_ _b"></span>MSR <span class="_ _1"></span>1 <span class="_ _b"></span>Prezentacj<span class="_ _1"></span>a <span class="_ _b"></span>sprawozdań <span class="_ _b"></span>finansowych:<span class="_ _1"></span> <span class="_ _1"></span>Klas<span class="_ _1"></span>yfikacja <span class="_ _b"></span>zobowiązań<span class="_ _1"></span> <span class="_ _1"></span>jako <span class="_ _b"></span>krótkote<span class="_ _1"></span>rminowe<span class="_ _1"></span> <span class="_ _1"></span>lub </span></span></div><div class="t m0 x56 hb y367 ff5 fs6 fc0 sc0 ls0 ws0">długote<span class="_ _1"></span>rminowe oraz<span class="_ _1"></span> Klasyfi<span class="_ _1"></span>kacja zo<span class="_ _1"></span>bowiązań ja<span class="_ _1"></span>ko krótk<span class="_ _1"></span>otermin<span class="_ _1"></span>owe lub dł<span class="_ _1"></span>ugotermin<span class="_ _1"></span>owe <span class="ff4">-<span class="_ _0"></span> odroc<span class="_ _1"></span>zenie da<span class="_ _1"></span>ty </span></div><div class="t m0 x56 hb y368 ff5 fs6 fc0 sc0 ls0 ws0">wejścia <span class="_ _b"></span>w <span class="_ _b"></span>życie <span class="_ _b"></span>(<span class="_ _0"></span>wydane <span class="_ _b"></span>odpowie<span class="_ _1"></span>dnio <span class="_ _b"></span>23 <span class="_ _1"></span>styczn<span class="_ _1"></span>ia <span class="_ _b"></span>2020 <span class="_ _1"></span><span class="ff4">r. <span class="_ _b"></span>i <span class="_ _b"></span>15 l<span class="_ _1"></span>ipca <span class="_ _b"></span>2020 <span class="_ _b"></span>r.). <span class="_ _b"></span>Zmiany <span class="_ _b"></span>o<span class="ff5">bowiązują <span class="_ _b"></span>dla <span class="_ _b"></span>okresów </span></span></div><div class="t m0 x56 hb y369 ff5 fs6 fc0 sc0 ls0 ws0">rocznych<span class="_ _1"></span> rozpoczyn<span class="_ _1"></span>ających si<span class="_ _1"></span>ę 1 stycz<span class="_ _1"></span>nia 2024<span class="_ _1"></span> r. lub<span class="_ _1"></span> później, <span class="_ _1"></span>wcześnie<span class="_ _1"></span>jsze zast<span class="_ _1"></span>osowanie <span class="_ _1"></span>jest d<span class="_ _1"></span>ozwolone<span class="ff4">. </span></div><div class="t m0 x8 hb y1ea ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _23"> </span>do <span class="_ _1c"> </span>MSSF <span class="_ _23"></span>16 <span class="_ _23"></span>Leasing: <span class="_ _1b"></span>Zobowiązania <span class="_ _1b"></span>leasingowe <span class="_ _23"></span>w <span class="_ _23"> </span>transakcja<span class="_ _1"></span>ch <span class="_ _23"></span>sprzedaży <span class="_ _1b"></span>i <span class="_ _1c"> </span>leasin<span class="_ _1"></span>gu <span class="_ _23"></span>zwrotnego </span></span></div><div class="t m0 x56 hb y36a ff5 fs6 fc0 sc0 ls0 ws0">(wydane <span class="_ _1"></span>22 <span class="_ _1"></span>wrześn<span class="_ _1"></span>ia <span class="_ _1"></span>2022 <span class="_ _1"></span>r.). <span class="_ _1"></span>Zmia<span class="_ _1"></span>na <span class="_ _1"></span>obowiązuj<span class="ff4">e <span class="_ _1"></span><span class="ff5">od <span class="_ _1"></span>dla <span class="_ _b"></span>okresów r<span class="_ _1"></span>ozpoczynają<span class="_ _1"></span>cych <span class="_ _1"></span>się <span class="_ _b"></span>1<span class="_ _0"></span> <span class="_ _1"></span>stycz<span class="_ _1"></span>nia 2<span class="_ _1"></span>024. <span class="_ _1"></span>lub </span></span></div><div class="t m0 x56 hb y1ed ff5 fs6 fc0 sc0 ls0 ws0">później,<span class="_ _1"></span> wcześniejsz<span class="_ _1"></span>e zas<span class="_ _1"></span>tosowanie<span class="_ _1"></span> jest d<span class="_ _1"></span>ozwolone.<span class="ff4"> </span></div><div class="t m0 x8 hb y36b ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _0"></span>do <span class="_ _10"></span>MSSF <span class="_ _0"></span>1<span class="_ _0"></span>0 <span class="_ _0"></span>„Skonsolidowan<span class="_ _1"></span>e <span class="_ _10"></span>sprawo<span class="_ _1"></span>zdania <span class="_ _0"></span>finansowe<span class="_ _1"></span>” <span class="_ _10"></span>i <span class="_ _0"></span>do<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span></span>MSR <span class="_ _0"></span>28 <span class="_ _10"></span>„Inwestycj<span class="_ _1"></span>e <span class="_ _10"></span>w <span class="_ _0"></span>jednostkach </span></span></div><div class="t m0 x56 hf y36c ff5 fs6 fc0 sc0 ls0 ws0">stowarzysz<span class="_ _1"></span>onych”<span class="_ _1"></span> <span class="_ _1"></span>w <span class="_ _1"></span>za<span class="_ _1"></span>kresie <span class="_ _b"></span>sprzedaży <span class="_ _b"></span>lub <span class="_ _1"></span>prz<span class="_ _1"></span>eniesienia<span class="_ _1"></span> <span class="_ _1"></span>akt<span class="_ _1"></span>ywów <span class="_ _b"></span>pomiędzy <span class="_ _b"></span>inwestorem <span class="_ _b"></span>a <span class="_ _1"></span>jego <span class="_ _b"></span>jednostkami </div><div class="t m0 x56 hb y36d ff5 fs6 fc0 sc0 ls0 ws0">stowarzysz<span class="_ _1"></span>onymi <span class="_ _1b"></span>lub<span class="_ _1"></span> <span class="_ _1b"></span>wspólnymi <span class="_ _10"></span>przedsięwzięc<span class="_ _1"></span>iami<span class="ff4"> <span class="_ _1b"></span>(</span>W <span class="_ _1b"></span>grudniu <span class="_ _1b"></span>2015 <span class="_ _10"></span>r. <span class="_ _1b"></span>RMSR <span class="_ _1b"></span>odroczyła <span class="_ _10"></span>datę <span class="_ _1b"></span>wejścia <span class="_ _1b"></span>w </div><div class="t m0 x56 hf y36e ff5 fs6 fc0 sc0 ls0 ws0">życie <span class="_ _1b"></span>tej <span class="_ _1b"></span>zmiany <span class="_ _1b"></span>na <span class="_ _23"></span>czas <span class="_ _1b"></span>nieokreśl<span class="_ _1"></span>ony, <span class="_ _1b"></span>w <span class="_ _1b"></span>zależności <span class="_ _1b"></span>od <span class="_ _1b"></span>wyniku <span class="_ _1b"></span>prowadzoneg<span class="_ _1"></span>o <span class="_ _1b"></span>projektu <span class="_ _1b"></span>badawczego<span class="_ _1"></span> <span class="_ _1b"></span>dot. </div><div class="t m0 x56 hb y36f ff5 fs6 fc0 sc0 ls0 ws0">metody p<span class="_ _1"></span>raw własnoś<span class="_ _1"></span>c<span class="ff4">i). </span></div><div class="t m0 x8 hb y370 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff4">Zm<span class="_ _0"></span>ia<span class="_ _1"></span>ny <span class="_ _0"></span>do MSR <span class="_ _0"></span>12 <span class="_ _0"></span><span class="ff5">„Podatek<span class="_ _1"></span> <span class="_ _0"></span>dochodowy:<span class="_ _1"></span> <span class="_ _0"></span>Między<span class="_ _1"></span>narodowa<span class="_ _1"></span> <span class="_ _0"></span>reforma<span class="_ _1"></span> <span class="_ _0"></span>podatkowa<span class="_ _1"></span> <span class="_ _0"></span>–<span class="ff4"> <span class="_ _0"></span>wzorcowe zasady <span class="_ _0"></span>Filar<span class="_ _1"></span>u </span></span></span></span></div><div class="t m0 x56 hb y371 ff4 fs6 fc0 sc0 ls0 ws0">II <span class="_ _1b"></span>(global<span class="_ _1"></span>ny <span class="_ _10"></span>podatek <span class="_ _1b"></span>minimalny)<span class="ff5">”</span> <span class="_ _10"></span><span class="ff5">opublikowana <span class="_ _10"></span>w <span class="_ _1b"></span>dniu <span class="_ _1b"></span>23 <span class="_ _1b"></span>maja <span class="_ _10"></span>2023 <span class="_ _1b"></span>r. <span class="_ _1b"></span>Zmiany <span class="_ _10"></span>dają <span class="_ _1b"></span>firmom <span class="_ _10"></span>możliwość </span></div><div class="t m0 x56 hf y372 ff5 fs6 fc0 sc0 ls0 ws0">tymczasowe<span class="_ _1"></span>go <span class="_ _10"></span>zwolnie<span class="_ _1"></span>nia <span class="_ _0"></span>z <span class="_ _10"></span>rozliczania<span class="_ _1"></span> <span class="_ _10"></span>podatków <span class="_ _0"></span>odroczon<span class="_ _1"></span>ych <span class="_ _10"></span>wynika<span class="_ _1"></span>jących <span class="_ _0"></span>z <span class="_ _10"></span>międzynarod<span class="_ _1"></span>owej <span class="_ _0"></span>reformy </div><div class="t m0 x56 hb y373 ff5 fs6 fc0 sc0 ls0 ws0">podatkowej<span class="_ _1"></span> Organiz<span class="_ _1"></span>acji Współp<span class="_ _1"></span>racy Gospo<span class="_ _1"></span>darczej i R<span class="_ _1"></span>ozwoj<span class="_ _1"></span>u (OECD). S<span class="_ _1"></span>półki mogą <span class="_ _1"></span>zastosowa<span class="_ _1"></span>ć zwol<span class="ff4">nienie </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">30</span> </span></span></div><div class="t m0 x56 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">natychmiast,<span class="_ _1"></span> <span class="_ _13"> </span>ale <span class="_ _f"> </span>wym<span class="_ _1"></span>ogi <span class="_ _13"> </span>dotyczące <span class="_ _13"> </span>ujawniani<span class="_ _1"></span>a <span class="_ _f"> </span>i<span class="_ _1"></span>nformacji<span class="_ _1"></span> <span class="_ _f"> </span>są<span class="_ _1"></span> <span class="_ _13"> </span>wymagane <span class="_ _13"> </span>d<span class="_ _0"></span>la <span class="_ _13"> </span>okresów <span class="_ _13"> </span>rocznych </div><div class="t m0 x56 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">rozpoczy<span class="_ _1"></span>nających się<span class="_ _1"></span> 1 sty<span class="_ _1"></span>cznia 2<span class="_ _1"></span>023 r. lub<span class="_ _1"></span> później<span class="ff4">. </span></div><div class="t m0 x8 h27 y374 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y375 ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _1b"></span></span>nie <span class="_ _1b"></span>zdecyd<span class="_ _1"></span>owała <span class="_ _1b"></span>się <span class="_ _10"></span>na <span class="_ _23"></span>wcześniejs<span class="_ _1"></span>ze <span class="_ _1b"></span>zastosow<span class="_ _1"></span>anie <span class="_ _10"></span>żadnego <span class="_ _1b"></span>standardu,<span class="_ _1"></span> <span class="_ _1b"></span>interpreta<span class="_ _1"></span>cji <span class="_ _1b"></span>lub <span class="_ _1b"></span>zmiany<span class="_ _1"></span>, <span class="_ _1b"></span>które </div><div class="t m0 x8 hb y376 ff5 fs6 fc0 sc0 ls0 ws0">zostały o<span class="_ _1"></span>publikowa<span class="_ _1"></span>ne, lecz<span class="_ _1"></span> nie wes<span class="_ _1"></span>zły dot<span class="_ _1"></span>ychczas w<span class="_ _1"></span> życie. <span class="ff4"> </span></div><div class="t m0 x8 hf y377 ff5 fs6 fc0 sc0 ls0 ws0">Zarząd <span class="_ _0"></span>Spółki <span class="_ _0"></span>nie <span class="_ _0"></span>oczekuje <span class="_ _0"></span>istotnego <span class="_ _0"></span>wpływu <span class="_ _0"></span>zastosowa<span class="_ _1"></span>nia <span class="_ _0"></span>powyższych<span class="_ _1"></span> <span class="_ _0"></span>nowych <span class="_ _10"></span>lub <span class="_ _0"></span>zmienio<span class="_ _1"></span>nych <span class="_ _10"></span>sta<span class="_ _1"></span>ndardów </div><div class="t m0 x8 hb y378 ff4 fs6 fc0 sc0 ls0 ws0">oraz int<span class="_ _1"></span>erpretacj<span class="_ _1"></span>i na jedn<span class="_ _1"></span>ostkowe s<span class="_ _1"></span>prawozdanie<span class="_ _1"></span> fina<span class="_ _1"></span>nsowe<span class="fs0">. </span></div><div class="t m0 x8 h1d y379 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y37a ff2 fs6 fc2 sc0 ls6 ws0">4.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff3 fc1">Waż<span class="_ _1"></span>ne <span class="_ _1"></span>os<span class="_ _1"></span>z<span class="_ _1"></span>acow<span class="_ _1"></span>an<span class="_ _1"></span>ia<span class="_ _1"></span> i<span class="_ _1"></span> za<span class="_ _1"></span>ło<span class="_ _1"></span>że<span class="_ _1"></span>ni<span class="_ _1"></span>a<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y37b ff5 fs6 fc0 sc0 ls0 ws0">Sporządzen<span class="_ _0"></span>ie <span class="_ _22"> </span><span class="ff4">jednostkowego <span class="_ _22"> </span></span>sprawozd<span class="_ _0"></span>ania <span class="_ _22"> </span>finansowego <span class="_ _22"> </span>wymaga  od <span class="_ _1d"> </span>Zarządu  Spółki<span class="ff4"> <span class="_ _22"> </span></span>dokonan<span class="_ _0"></span>ia <span class="_ _1d"> </span>o<span class="_ _0"></span>sądów <span class="_ _22"> </span>i </div><div class="t m0 x8 hb y37c ff5 fs6 fc0 sc0 ls0 ws0">szacunków, <span class="_ _21"> </span>które <span class="_ _21"> </span>wpływają <span class="_ _c"> </span>na <span class="_ _21"> </span>przyjęte <span class="_ _21"> </span>zasady <span class="_ _21"> </span>rachunkowości<span class="_ _0"></span><span class="ff4 ls7">, <span class="_ _21"> </span></span>wielkości <span class="_ _c"> </span>wyk<span class="_ _0"></span>azane <span class="_ _21"> </span>w <span class="_ _c"> </span><span class="ff4">jed<span class="_ _0"></span>nostkowym </span></div><div class="t m0 x8 hf y37d ff5 fs6 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _0"></span>iu <span class="_ _b"></span>finansowym<span class="_ _0"></span> <span class="_ _b"></span>oraz <span class="_ _b"></span>w <span class="_ _1"></span>notach <span class="_ _b"></span>do <span class="_ _1"></span>tego <span class="_ _b"></span>sprawo<span class="_ _0"></span>zdania. <span class="_ _b"></span>Osądy <span class="_ _1"></span>i <span class="_ _b"></span>szacunki <span class="_ _1"></span>oparte <span class="_ _b"></span>są <span class="_ _1"></span>na <span class="_ _b"></span>najlepszej <span class="_ _b"></span>wied<span class="_ _0"></span>zy </div><div class="t m0 x8 hf y37e ff5 fs6 fc0 sc0 ls0 ws0">Zarządu <span class="_ _23"></span>na <span class="_ _23"> </span>temat <span class="_ _23"></span>bieżący<span class="_ _0"></span>ch <span class="_ _23"></span>i <span class="_ _1b"></span>pr<span class="_ _0"></span>zyszłych <span class="_ _23"></span>zdarzeń <span class="_ _23"></span>i <span class="_ _23"></span>działań. <span class="_ _23"> </span>Rzeczy<span class="_ _0"></span>wiste <span class="_ _1b"></span>wy<span class="_ _0"></span>niki <span class="_ _23"></span>mogą <span class="_ _23"></span>się <span class="_ _23"></span>jednak<span class="_ _0"></span> <span class="_ _1b"></span>różn<span class="_ _0"></span>ić <span class="_ _1b"></span>od </div><div class="t m0 x8 hb y37f ff4 fs6 fc0 sc0 ls0 ws0">przewidywan<span class="_ _0"></span>ych.  </div><div class="t m0 x8 hf y380 ff5 fs6 fc0 sc0 ls0 ws0">Podstawowe <span class="_ _10"></span>ob<span class="_ _0"></span>szary, <span class="_ _0"></span>w <span class="_ _10"></span>których<span class="_ _0"></span> <span class="_ _0"></span>o<span class="_ _0"></span>sądy <span class="_ _10"></span>i <span class="_ _0"></span>szacun<span class="_ _0"></span>ki <span class="_ _0"></span>Zarzą<span class="_ _0"></span>du <span class="_ _0"></span>mają <span class="_ _10"></span>istotny<span class="_ _0"></span> <span class="_ _10"></span>wpływ <span class="_ _10"></span>na <span class="_ _0"></span>jedno<span class="_ _0"></span>stkowe <span class="_ _0"></span>spr<span class="_ _0"></span>awozdanie </div><div class="t m0 x8 hb y381 ff4 fs6 fc0 sc0 ls0 ws0">finansowe to: </div><div class="t m0 x8 h1d y382 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff2">ustalenie k<span class="_ _0"></span>ontroli <span class="_ _0"></span>/ <span class="_ _0"></span>bra<span class="_ _0"></span>ku <span class="_ _0"></span>kontroli <span class="_ _0"></span>nad <span class="_ _0"></span>jedno<span class="_ _0"></span>stkami<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span><span class="ff5">–</span> <span class="_ _0"></span><span class="ff5">Spółk<span class="_ _0"></span>a</span> <span class="_ _0"></span><span class="ff5">sprawuje <span class="_ _0"></span>kontro<span class="_ _0"></span>lę <span class="_ _0"></span>nad <span class="_ _0"></span>inną <span class="_ _0"></span>jednostką,<span class="_ _0"></span> <span class="_ _0"></span>w </span></span></span></span></div><div class="t m0 x62 hf y383 ff5 fs6 fc0 sc0 ls0 ws0">przypadku,  gdy  z  tytułu  swojego  zaangażowania  w  tę  jednostkę  ma  prawa  do  zmiennych  wyników </div><div class="t m0 x62 hf y384 ff5 fs6 fc0 sc0 ls0 ws0">finansowych<span class="_ _0"></span>, <span class="_ _10"></span>oraz <span class="_ _10"></span>ma <span class="_ _10"></span>mo<span class="_ _0"></span>żliwość <span class="_ _10"></span>wywierania <span class="_ _1b"></span>wpływu <span class="_ _10"></span>na <span class="_ _1b"></span>wysokość <span class="_ _10"></span>tych <span class="_ _10"></span>wynik<span class="_ _0"></span>ów <span class="_ _10"></span>finansowych <span class="_ _10"></span>po<span class="_ _0"></span>przez </div><div class="t m0 x62 hb y385 ff5 fs6 fc0 sc0 ls0 ws0">sprawowanie <span class="_ _10"></span>władzy <span class="_ _10"></span>nad <span class="_ _10"></span>tą <span class="_ _0"></span>jedn<span class="_ _0"></span>ostką. <span class="_ _10"></span>Przy <span class="_ _0"></span>doko<span class="_ _0"></span>nywaniu <span class="_ _0"></span>oceny, <span class="_ _10"></span>czy <span class="_ _10"></span>Spó<span class="_ _0"></span>łka<span class="ff4"> <span class="_ _0"></span></span>sprawuje <span class="_ _10"></span>kontrolę <span class="_ _10"></span>nad <span class="_ _0"></span>d<span class="_ _0"></span>aną </div><div class="t m0 x62 hf y271 ff5 fs6 fc0 sc0 ls0 ws0">jednostką,  uwzględn<span class="_ _0"></span>ia  s<span class="_ _1"></span>ię  istnienie  i  wpływ <span class="_ _22"> </span>potencjaln<span class="_ _0"></span>ych  praw  gł<span class="_ _1"></span>osu,  które  w  danej<span class="_ _1"></span>  chwili  można </div><div class="t m0 x62 hb y386 ff5 fs6 fc0 sc0 ls0 ws0">zrealizować <span class="_ _21"> </span>lub <span class="_ _21"> </span>zamienić. <span class="_ _21"> </span>Informacje <span class="_ _30"> </span>na <span class="_ _30"> </span>temat <span class="_ _30"> </span>jednostek, <span class="_ _30"> </span>n<span class="_ _0"></span>ad <span class="_ _30"> </span>którymi <span class="_ _21"> </span>Spó<span class="_ _0"></span>łka<span class="ff4"> <span class="_ _30"> </span>sprawuje <span class="_ _30"> </span>kontr</span>o<span class="_ _0"></span>lę </div><div class="t m0 x62 hb y387 ff4 fs6 fc0 sc0 ls0 ws0">przedstawiono<span class="_ _0"></span> w nocie 1.4; </div><div class="t m0 x8 h1d y388 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff2">segmenty <span class="_ _0"></span>operacyjne<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span>- <span class="_ _0"></span><span class="ff5">uwzględniając <span class="_ _0"></span>opisane <span class="_ _0"></span>w <span class="_ _0"></span>nocie<span class="_ _0"></span></span> <span class="_ _0"></span>5 <span class="_ _0"></span><span class="ff5">podob<span class="_ _0"></span>ieństwo ob<span class="_ _0"></span>szarów <span class="_ _0"></span>geograficznych<span class="_ _0"></span> <span class="_ _0"></span>Polska </span></span></span></span></div><div class="t m0 x62 hb y389 ff4 fs6 fc0 sc0 ls0 ws0">i <span class="_ _1c"></span>Czec<span class="ff5">hy, <span class="_ _1d"> </span>Zarząd <span class="_ _1c"> </span>Spó<span class="_ _0"></span>łki <span class="_ _1c"> </span>zdecydował <span class="_ _1c"> </span>o <span class="_ _1d"> </span>ich <span class="_ _1c"> </span>połączeniu <span class="_ _1d"> </span>w <span class="_ _1c"> </span>jeden <span class="_ _1c"> </span>segm<span class="_ _0"></span>ent <span class="_ _1c"> </span>operacyjny <span class="_ _1d"> </span>i <span class="_ _1c"> </span>sprawozdawczy<span class="_ _0"></span>. </span></div><div class="t m0 x62 hf y38a ff5 fs6 fc0 sc0 ls0 ws0">Ponadto <span class="_ _1b"></span>z <span class="_ _23"></span>uwagi <span class="_ _1b"></span>na <span class="_ _1b"></span>po<span class="_ _0"></span>dobieństwo <span class="_ _1b"></span>świadczonych<span class="_ _0"></span> <span class="_ _1b"></span>usług, <span class="_ _1b"></span>struktury <span class="_ _23"></span>i <span class="_ _1b"></span>rodzaju <span class="_ _1b"></span>klientów, <span class="_ _23"></span>metod <span class="_ _1b"></span>dystrybucji </div><div class="t m0 x62 hb y38b ff5 fs6 fc0 sc0 ls0 ws0">oraz <span class="_ _10"></span>realizowanych<span class="_ _0"></span> <span class="_ _0"></span>marż <span class="_ _10"></span>również <span class="_ _10"></span>segment <span class="_ _10"></span>działalności <span class="_ _10"></span>nabyty<span class="_ _0"></span> <span class="_ _0"></span>wraz <span class="_ _10"></span>z<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span></span>grupą <span class="_ _10"></span>MailerLite <span class="_ _10"></span>został <span class="_ _10"></span>połączon<span class="_ _0"></span>y <span class="ff4"> </span></div><div class="t m0 x62 hb y38c ff5 fs6 fc0 sc0 ls0 ws0">w jeden segm<span class="_ _0"></span>ent operacyjny i sprawozdawc<span class="_ _0"></span>zy Spółki<span class="_ _0"></span><span class="ff4">;  </span></div><div class="t m0 x8 hb y38d ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">wycena <span class="_ _0"></span>wartości <span class="_ _0"></span>g<span class="_ _0"></span>odziwej, <span class="_ _0"></span>przejmowa<span class="_ _0"></span>nych <span class="_ _0"></span>w <span class="_ _0"></span>wyniku <span class="_ _10"></span>połączenia <span class="_ _0"></span>jednostek<span class="_ _0"></span>, <span class="_ _0"></span>aktywów <span class="_ _0"></span>i <span class="_ _0"></span>zo<span class="_ _0"></span>bowiązań, </span></span></div><div class="t m0 x62 hb y38e ff3 fs6 fc0 sc0 ls0 ws0">ustalenie <span class="_ _1b"></span>wartości <span class="_ _1b"></span>firmy<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span><span class="ff5">–</span> <span class="_ _10"></span><span class="ff5">Spółka<span class="_ _0"></span></span> <span class="_ _10"></span><span class="ff5">dok<span class="_ _0"></span>onuje <span class="_ _10"></span>id<span class="_ _0"></span>entyfikacji <span class="_ _1b"></span>i <span class="_ _10"></span>wyceny<span class="_ _0"></span> <span class="_ _10"></span>nabywany<span class="_ _0"></span>ch <span class="_ _10"></span>aktywów, <span class="_ _1b"></span>zob<span class="_ _0"></span>owiązań </span></span></div><div class="t m0 x62 hf y38f ff5 fs6 fc0 sc0 ls0 ws0">oraz <span class="_ _10"></span>wartości <span class="_ _10"></span>firmy. <span class="_ _10"></span>Wycena <span class="_ _10"></span>uwzględnia <span class="_ _10"></span>szereg <span class="_ _10"></span>istotnych<span class="_ _0"></span> <span class="_ _0"></span>założeń, <span class="_ _10"></span>takich <span class="_ _10"></span>jak <span class="_ _10"></span>m.in.: <span class="_ _10"></span>wybór <span class="_ _10"></span>odpowiedniej </div><div class="t m0 x62 hb y390 ff5 fs6 fc0 sc0 ls0 ws0">metody <span class="_ _1d"> </span>wyceny <span class="_ _1c"> </span>oraz <span class="_ _1d"> </span>prognozy <span class="_ _1c"> </span>fin<span class="_ _0"></span>ansowe. <span class="_ _1c"> </span>Przyjęte <span class="_ _1d"> </span>założenia <span class="_ _1c"> </span>m<span class="_ _0"></span>ogą <span class="_ _1c"> </span>mieć <span class="_ _1d"> </span>istotny <span class="_ _1c"> </span>wpływ <span class="_ _1d"> </span>na <span class="_ _1c"> </span>okr<span class="_ _0"></span>eś<span class="_ _0"></span><span class="ff4">len<span class="_ _0"></span>ie </span></div><div class="t m0 x62 hb y391 ff5 fs6 fc0 sc0 ls0 ws0">wartości godziwe<span class="_ _0"></span>j nabywanych akty<span class="_ _0"></span>wów i zobowiązań oraz ustalenie war<span class="_ _0"></span>tości firmy. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x62 hb y392 ff5 fs6 fc0 sc0 ls0 ws0">Rozliczenie <span class="_ _13"> </span>połączenia <span class="_ _13"> </span>jednostek <span class="_ _a"> </span>zostało <span class="_ _13"> </span>przedstawion<span class="_ _0"></span>e <span class="_ _a"> </span>w <span class="_ _13"> </span><span class="ff4">nocie <span class="_ _13"> </span><span class="ls1">21</span> <span class="_ _a"> </span>niniejszego <span class="_ _13"> </span>jednostkoweg<span class="_ _0"></span>o </span></div><div class="t m0 x62 hb y393 ff4 fs6 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _0"></span>ia finansowego; </div><div class="t m0 x8 hb y1f5 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">wartość <span class="_ _10"></span>o<span class="_ _0"></span>dzyskiwalna <span class="_ _1b"></span>wartości <span class="_ _10"></span>firm<span class="_ _0"></span>y <span class="_ _1b"></span>i <span class="_ _10"></span>wa<span class="_ _0"></span>rtości <span class="_ _1b"></span>niematerialnych <span class="_ _23"></span><span class="ff5">–<span class="ff4"> <span class="_ _1b"></span></span>testy <span class="_ _1b"></span>na <span class="_ _1b"></span>utratę <span class="_ _1b"></span>wartości <span class="_ _10"></span>ak<span class="_ _0"></span>tywów </span></span></span></div><div class="t m0 x62 hf y394 ff5 fs6 fc0 sc0 ls0 ws0">przeprowadzan<span class="_ _0"></span>e są <span class="_ _0"></span>w oparciu<span class="_ _0"></span> o <span class="_ _0"></span>szereg za<span class="_ _0"></span>łożeń, k<span class="_ _0"></span>tórych część <span class="_ _0"></span>jest poza<span class="_ _0"></span> kontr<span class="_ _0"></span>olą Spółk<span class="_ _0"></span>i. Znaczące<span class="_ _0"></span> zmiany </div><div class="t m0 x62 hb y395 ff5 fs6 fc0 sc0 ls0 ws0">tych <span class="_ _1"></span>założeń, <span class="_ _b"></span><span class="ff4">w <span class="_ _1"></span>tym <span class="_ _b"></span>w <span class="_ _1"></span>zakresie <span class="_ _b"></span><span class="ff5">szacowanych<span class="_ _0"></span> <span class="_ _b"></span>przepływó<span class="_ _0"></span>w <span class="_ _b"></span>pieniężnych <span class="_ _1"></span>w <span class="_ _b"></span>okresie <span class="_ _1"></span>rezydualnym<span class="ff4">, <span class="_ _1"></span><span class="ff5">mają <span class="_ _b"></span>wpływ </span></span></span></span></div><div class="t m0 x62 hb y396 ff5 fs6 fc0 sc0 ls0 ws0">na wyniki testów na utratę wartości i w konsekwencji na sytuację finansową oraz wyniki finansowe <span class="_ _0"></span>Spółk<span class="_ _0"></span>i<span class="ff4"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:206.954000px;bottom:404.943000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:352.803000px;bottom:385.176000px;width:9.500000px;height:17.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:427.570000px;bottom:194.656000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">31</span> </span></span></div><div class="t m0 x62 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">(nota <span class="ls6">18<span class="_ _0"></span><span class="ls8">);</span></span> </div><div class="t m0 x8 hb y397 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">nabycie <span class="_ _b"></span>zagra<span class="_ _0"></span>nicznego <span class="_ _b"></span>ośro<span class="_ _0"></span>dka <span class="_ _b"></span>wypracowują<span class="_ _0"></span>cego <span class="_ _b"></span>śro<span class="_ _0"></span>dki <span class="_ _3"></span>pieniężne<span class="_ _0"></span><span class="ff4"> <span class="_ _1"></span><span class="ff5">–<span class="ff4"> <span class="_ _b"></span><span class="ff5">Spółka<span class="_ _0"></span><span class="ff4"> <span class="_ _b"></span><span class="ff5">ustala <span class="_ _1"></span>walutę <span class="_ _b"></span>f<span class="_ _0"></span>unkcjonalną </span></span></span></span></span></span></span></span></div><div class="t m0 x62 hf y398 ff5 fs6 fc0 sc0 ls0 ws0">dla <span class="_ _1"></span>przejętego w <span class="_ _b"></span>wy<span class="_ _0"></span>niku <span class="_ _1"></span>połączenia <span class="_ _1"></span>jednostek <span class="_ _1"></span>ośrodka <span class="_ _1"></span>wypracowującego środki <span class="_ _b"></span>p<span class="_ _0"></span>ieniężne. <span class="_ _1"></span>Ponadto <span class="_ _1"></span>Zarząd </div><div class="t m0 x62 hb y399 ff5 fs6 fc0 sc0 ls0 ws0">Spółki<span class="ff4"> <span class="_ _23"></span>ustala, <span class="_ _23"></span></span>do <span class="_ _1b"></span>któ<span class="_ _0"></span>rego <span class="_ _23"></span>ośrodka <span class="_ _23"></span>wypracowującego <span class="_ _23"></span>środki <span class="_ _1b"></span>pien<span class="_ _0"></span>iężne<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span></span>przypisane <span class="_ _23"></span>zostają <span class="_ _1b"></span>r<span class="_ _0"></span>ozpoznane <span class="_ _1b"></span>na </div><div class="t m0 x62 hf y39a ff5 fs6 fc0 sc0 ls0 ws0">przejęciu wartość firmy oraz inne zidentyfikowane aktywa. <span class="_ _1"></span>Powyższe ustalenia wpływają na sposób ujęcia </div><div class="t m0 x62 hf y354 ff5 fs6 fc0 sc0 ls0 ws0">skutków zmiany kursu <span class="_ _1"></span>walut w <span class="_ _1"></span>odniesieniu do <span class="_ _1"></span>rozpoznanej na <span class="_ _1"></span>dzień przejęcia wartości fir<span class="_ _1"></span>my oraz wartości </div><div class="t m0 x62 hb y355 ff4 fs6 fc0 sc0 ls0 ws0">pozo<span class="ff5">stałych<span class="_ _0"></span> nabytych aktywów oraz <span class="_ _0"></span>skutków ujęcia ewentualnej u<span class="_ _0"></span>traty wartości tych<span class="_ _0"></span> aktywów<span class="_ _0"></span></span> (nota<span class="_ _0"></span> <span class="ls6">18<span class="ls8">);</span></span> </div><div class="t m0 x8 h1d y39b ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff2">u<span class="ff3">jęcie <span class="_ _10"></span>na<span class="_ _0"></span>kładów <span class="_ _1b"></span>poniesiony<span class="_ _0"></span>ch <span class="_ _1b"></span>na <span class="_ _1b"></span>prace <span class="_ _1b"></span>ro<span class="_ _0"></span>zwojowe <span class="_ _23"> </span></span>-<span class="_ _0"></span> <span class="_ _1b"></span><span class="ff4">p<span class="ff5">rzy <span class="_ _1b"></span>dokony<span class="_ _0"></span>waniu <span class="_ _1b"></span>oceny <span class="_ _1b"></span>momentu <span class="_ _23"></span>rozpoczęcia </span></span></span></span></div><div class="t m0 x62 hf y9d ff5 fs6 fc0 sc0 ls0 ws0">ujmowania ponoszonych <span class="_ _1"></span>nakładów jako <span class="_ _1"></span>składnika wartości <span class="_ _1"></span>niematerialnych Zarząd <span class="_ _1"></span>Spółki <span class="_ _b"></span>d<span class="_ _0"></span>okonuje osądu </div><div class="t m0 x62 hf y39c ff5 fs6 fc0 sc0 ls0 ws0">czy <span class="_ _1"></span>spełnione <span class="_ _1"></span>zostały <span class="_ _b"></span>łącz<span class="_ _0"></span>nie <span class="_ _1"></span>wszystkie <span class="_ _b"></span>kr<span class="_ _0"></span>yteria <span class="_ _1"></span>ujmowania <span class="_ _1"></span>składnika <span class="_ _1"></span>wartości <span class="_ _1"></span>niematerialnych <span class="_ _1"></span>powstałego </div><div class="t m0 x62 hb y39d ff4 fs6 fc0 sc0 ls0 ws0">w wyniku <span class="_ _0"></span>prac rozwojowych <span class="lsc">(n<span class="_ _0"></span></span>ota <span class="ls1">17<span class="ls8">);</span></span> </div><div class="t m0 x8 h1d y39e ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff2">okresy <span class="_ _1b"></span>amort<span class="_ _0"></span>yzacji <span class="_ _1b"></span>rzeczo<span class="_ _0"></span>wych <span class="_ _23"></span><span class="ff3">aktywó<span class="_ _0"></span>w <span class="_ _1b"></span>trwa<span class="_ _0"></span>łych <span class="_ _1b"></span></span><span class="ls11">i <span class="_ _23"></span></span><span class="ff3">wartości <span class="_ _23"></span></span>niema<span class="_ _0"></span>terialnych <span class="_ _23"></span><span class="ff4">- <span class="_ _23"></span><span class="ff5">wysokość <span class="_ _23"></span>odpisó<span class="_ _0"></span>w </span></span></span></span></div><div class="t m0 x62 hb y39f ff4 fs6 fc0 sc0 ls0 ws0">amortyzacy<span class="_ _0"></span>jnych jest ustalana na pod <span class="_ _1a"> </span><span class="ff5">stawie <span class="_ _f"> </span>pr<span class="_ _0"></span>zewidywanego<span class="_ _0"></span> <span class="_ _f"> </span>okresu <span class="_ _f"> </span>ekonomicznego <span class="_ _f"> </span>użytkowania </span></div><div class="t m0 x62 hf y11 ff5 fs6 fc0 sc0 ls0 ws0">składników <span class="_ _2e"> </span>rzeczowych <span class="_ _f"> </span>aktywów <span class="_ _f"> </span>tr<span class="_ _0"></span>wałych <span class="_ _f"> </span>i <span class="_ _f"> </span>wartości <span class="_ _f"> </span>niem<span class="_ _0"></span>aterialnych. <span class="_ _f"> </span>Okresy <span class="_ _f"> </span>ekon<span class="_ _0"></span>omicznego </div><div class="t m0 x62 hb y3a0 ff5 fs6 fc0 sc0 ls0 ws0">użytkowan<span class="_ _0"></span>ia <span class="_ _23"> </span>są <span class="_ _1c"> </span>weryfik<span class="_ _0"></span>owane <span class="_ _23"> </span>p<span class="_ _0"></span>rzynajmniej <span class="_ _1d"> </span><span class="ff4">na <span class="_ _23"></span>kon<span class="_ _0"></span>iec <span class="_ _23"></span></span>k<span class="_ _0"></span>ażdego <span class="_ _1c"> </span><span class="ff4">roku <span class="_ _1c"></span>obrotowego. <span class="_ _1c"></span>Informacje <span class="_ _1c"></span>na <span class="_ _1c"></span>temat </span></div><div class="t m0 x62 hb y3a1 ff5 fs6 fc0 sc0 ls0 ws0">przyjętych<span class="_ _0"></span> okresów zostały zaprezen<span class="_ _0"></span>towane <span class="_ _0"></span><span class="ff4">w notach 3.4<span class="ls5">, <span class="_ _0"></span></span>3.6<span class="ls7">, </span>3.7<span class="ls7">, </span>3.8<span class="ls7">, </span>3.9; </span></div><div class="t m0 x8 h1d y3a2 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">prawo <span class="_ _b"></span>do <span class="_ _1"></span>korzystania <span class="_ _1"></span>z <span class="_ _1"></span>aktywów <span class="_ _b"></span>oraz z<span class="_ _1"></span>obowiązanie z <span class="_ _3"></span>t<span class="_ _0"></span>ytułu <span class="_ _b"></span>leasingu –<span class="ff2"> <span class="_ _1"></span><span class="ff5">Spółka<span class="ff4"> <span class="_ _1"></span>ujmuje <span class="_ _b"></span>w <span class="_ _1"></span>jednostkowy<span class="_ _0"></span>m </span></span></span></span></span></div><div class="t m0 x62 hf y3a3 ff5 fs6 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _0"></span>iu  finansowy<span class="_ _0"></span>m  prawo <span class="_ _1f"> </span>do  korzystania <span class="_ _1f"> </span>ze  składnika <span class="_ _1f"> </span>aktywów <span class="_ _1f"> </span>oraz  zobowiązania <span class="_ _1f"> </span>z  tytułu </div><div class="t m0 x62 hf y3a4 ff5 fs6 fc0 sc0 ls0 ws0">leasingu,  których  wartość <span class="_ _22"> </span>ustalana  jest <span class="_ _22"> </span>z  uwzględnieniem <span class="_ _22"> </span>szacowaneg<span class="_ _0"></span>o <span class="_ _22"> </span>okresu  korzystania <span class="_ _22"> </span>z  danego </div><div class="t m0 x62 hb y3a5 ff5 fs6 fc0 sc0 ls0 ws0">składnika ak<span class="_ _0"></span>tywów i stopy dyskontowej zasto<span class="_ _0"></span>sowanej do przyszłych <span class="_ _0"></span>p<span class="_ _0"></span>łatności <span class="ff4">leasingowych <span class="_ _0"></span>(nota <span class="ff1 lsf">16</span><span class="ls8">);</span> </span></div><div class="t m0 x8 hb y3a6 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">wartość <span class="_ _1d"> </span>k<span class="_ _0"></span>ońcowa <span class="_ _22"> </span>składników <span class="_ _1d"> </span>a<span class="_ _0"></span>ktywów  podlegających <span class="_ _1d"> </span>amortyza<span class="_ _0"></span>cji  <span class="ff5">–<span class="ff4"> <span class="_ _1d"> </span></span>Spółk<span class="_ _0"></span>a<span class="ff4"> <span class="_ _1d"> </span></span>szacu<span class="_ _0"></span>je <span class="_ _1d"> </span>jaką <span class="_ _22"> </span>wartość<span class="_ _0"></span> </span></span></span></div><div class="t m0 x62 hf y3a7 ff5 fs6 fc0 sc0 ls0 ws0">zgodnie <span class="_ _10"></span>ze <span class="_ _0"></span>swoimi <span class="_ _0"></span>przewid<span class="_ _0"></span>ywaniami <span class="_ _0"></span>mogłab<span class="_ _0"></span>y <span class="_ _0"></span>uzyskać <span class="_ _0"></span>obecnie, <span class="_ _0"></span>u<span class="_ _0"></span>względniając <span class="_ _0"></span>taki <span class="_ _0"></span>wiek<span class="_ _0"></span> <span class="_ _0"></span>i <span class="_ _0"></span>stan <span class="_ _0"></span>skład<span class="_ _0"></span>nika </div><div class="t m0 x62 hf y3a8 ff5 fs6 fc0 sc0 ls0 ws0">aktywów, <span class="_ _1c"> </span>jaki <span class="_ _23"></span>będzie <span class="_ _1c"> </span>na <span class="_ _23"></span>koniec <span class="_ _23"> </span>okresu <span class="_ _1c"> </span>jego <span class="_ _23"> </span>ekon<span class="_ _0"></span>omicznego <span class="_ _23"> </span>używania,<span class="_ _0"></span> <span class="_ _1b"></span>p<span class="_ _0"></span>o <span class="_ _23"></span>pomniejszeniu <span class="_ _1c"> </span>o <span class="_ _23"></span>szacowan<span class="_ _0"></span>e </div><div class="t m0 x62 hb y3a9 ff5 fs6 fc0 sc0 ls0 ws0">koszty zbycia. W <span class="_ _1"></span>przypadku gdy Zarząd Spółki<span class="ff4"> </span>s<span class="_ _1"></span>twierdzi, że tak <span class="_ _1"></span>oszacowana wartość końcowa <span class="_ _1"></span>jest istotna, </div><div class="t m0 x62 hf y3aa ff5 fs6 fc0 sc0 ls0 ws0">pomniejsza <span class="_ _1f"> </span>ona  podstawę <span class="_ _1f"> </span>amortyzacji <span class="_ _1f"> </span>danego  składnika <span class="_ _1f"> </span>aktywów.  Warto<span class="_ _0"></span>ść  koń<span class="_ _0"></span>cową  weryfikuje <span class="_ _1f"> </span>się </div><div class="t m0 x62 hb y3ab ff5 fs6 fc0 sc0 ls0 ws0">przynajmniej n<span class="_ _0"></span>a koniec każdego roku obro<span class="_ _0"></span>towego;<span class="ff4"> </span></div><div class="t m0 x8 hb y3ac ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">odpisy <span class="_ _10"></span>z <span class="_ _10"></span>tytułu <span class="_ _1b"></span>utraty <span class="_ _1b"></span>wartości <span class="_ _10"></span>należności <span class="_ _1b"></span>handlowych<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span><span class="ff5">–</span> <span class="_ _1b"></span><span class="ff5">wysokość <span class="_ _10"></span>o<span class="_ _0"></span>dpisu <span class="_ _10"></span>stano<span class="_ _0"></span>wi <span class="_ _10"></span>różnica <span class="_ _1b"></span>pomiędzy </span></span></span></span></div><div class="t m0 x62 hf y3ad ff5 fs6 fc0 sc0 ls0 ws0">wartością <span class="_ _17"> </span>księgową, <span class="_ _17"> </span>a <span class="_ _19"> </span>war<span class="_ _0"></span>tością <span class="_ _17"> </span>bieżącą <span class="_ _19"> </span>szaco<span class="_ _0"></span>wanych <span class="_ _17"> </span>przyszłych <span class="_ _17"> </span>przepływów <span class="_ _31"> </span>pieniężnych<span class="_ _0"></span>, </div><div class="t m0 x62 hf y3ae ff5 fs6 fc0 sc0 ls0 ws0">zdyskonto<span class="_ _0"></span>wanych <span class="_ _c"> </span>według <span class="_ _c"> </span>efektywnej <span class="_ _30"> </span>stopy <span class="_ _c"> </span>procentowej; <span class="_ _c"> </span>zmian<span class="_ _0"></span>a <span class="_ _c"> </span>wartości <span class="_ _c"> </span>szacowanych<span class="_ _0"></span> <span class="_ _c"> </span>przyszłych </div><div class="t m0 x62 hf y3af ff5 fs6 fc0 sc0 ls0 ws0">przepływó<span class="_ _0"></span>w <span class="_ _1b"></span>pieniężnych <span class="_ _1b"></span>spowod<span class="_ _0"></span>uje <span class="_ _23"></span>zmianę <span class="_ _1b"></span>oszaco<span class="_ _0"></span>wania <span class="_ _1b"></span>wielkości <span class="_ _1b"></span>odpisó<span class="_ _0"></span>w <span class="_ _1b"></span>aktualizujących<span class="_ _0"></span> <span class="_ _1b"></span>należności </div><div class="t m0 x62 hb y3b0 ff4 fs6 fc0 sc0 ls0 ws0">handlowe <span class="_ _0"></span>(nota <span class="ls6">22<span class="ls8">);</span></span> </div><div class="t m0 x8 hb y3b1 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">zobowiązania z tytułu poda<span class="_ _0"></span>tku dochodowego<span class="_ _0"></span><span class="ff4"> <span class="ff5">–</span></span></span> <span class="ff5">Spó<span class="_ _0"></span>łka<span class="ff4"> tworzy rezerwy n<span class="_ _0"></span>a ryzyko podatkowe, <span class="_ _0"></span></span>ponieważ </span></span></div><div class="t m0 x62 hb y3b2 ff5 fs6 fc0 sc0 ls0 ws0">ciąży <span class="_ _0"></span><span class="ff4">na <span class="_ _0"></span>niej <span class="_ _0"></span></span>obecny <span class="_ _0"></span>obowiązek <span class="_ _0"></span>(prawny <span class="_ _0"></span>lub <span class="_ _0"></span>zwyczajowo <span class="_ _0"></span>oczekiwany) <span class="_ _0"></span>wynikający <span class="_ _0"></span>ze <span class="_ _0"></span>zdarzeń <span class="_ _0"></span>przeszłych </div><div class="t m0 x62 hf y3b3 ff5 fs6 fc0 sc0 ls0 ws0">i <span class="_ _c"> </span>prawd<span class="_ _0"></span>opodobne <span class="_ _c"> </span>jest, <span class="_ _30"> </span>że <span class="_ _c"> </span>wypełnienie <span class="_ _30"> </span>tego <span class="_ _c"> </span>obo<span class="_ _0"></span>wiązku <span class="_ _c"> </span>spowoduje <span class="_ _30"> </span>konieczność <span class="_ _c"> </span>wypływu<span class="_ _0"></span> <span class="_ _c"> </span>środków </div><div class="t m0 x62 hf y3b4 ff5 fs6 fc0 sc0 ls0 ws0">zawierających <span class="_ _23"></span>w <span class="_ _23"></span>sobie <span class="_ _1b"></span>kor<span class="_ _0"></span>zyści <span class="_ _1b"></span>ekonomiczn<span class="_ _0"></span>e <span class="_ _1b"></span>oraz <span class="_ _1b"></span>można <span class="_ _1c"> </span>dokonać <span class="_ _23"></span>wiarygodnego <span class="_ _23"></span>szacunku <span class="_ _1b"></span>k<span class="_ _0"></span>woty <span class="_ _1b"></span>tego </div><div class="t m0 x62 hf y3b5 ff5 fs6 fc0 sc0 ls0 ws0">obowiązku<span class="_ _0"></span>. <span class="_ _1c"> </span>Kwo<span class="_ _0"></span>ta, <span class="_ _1c"> </span>na <span class="_ _1d"> </span>którą <span class="_ _1d"> </span>tworzona <span class="_ _1d"> </span>jest <span class="_ _1c"> </span>r<span class="_ _0"></span>ezerwa, <span class="_ _1d"> </span>stanowi <span class="_ _1c"> </span>n<span class="_ _0"></span>ajbardziej <span class="_ _1d"> </span>właściwy <span class="_ _1d"> </span>szacun<span class="_ _0"></span>ek <span class="_ _1c"> </span>n<span class="_ _0"></span>akładów </div><div class="t m0 x62 hf y3b6 ff5 fs6 fc0 sc0 ls0 ws0">niezbędnych<span class="_ _0"></span> <span class="_ _22"> </span>do <span class="_ _22"> </span>wypełnienia <span class="_ _22"> </span>obecnego  obowiązku, <span class="_ _22"> </span>zdyskontowan<span class="_ _0"></span>ych <span class="_ _22"> </span>na <span class="_ _22"> </span>dzień  spraw<span class="_ _1"></span>ozdawczy<span class="_ _0"></span> <span class="_ _22"> </span>(o <span class="_ _22"> </span>ile </div><div class="t m0 x62 hb y3b7 ff5 fs6 fc0 sc0 ls0 ws0">wpływ dyskonta <span class="_ _0"></span>jest uznan<span class="_ _0"></span><span class="ff4">y za istotny) (nota <span class="_ _0"></span><span class="ls1">13<span class="ls8">);</span></span> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:128.150000px;bottom:813.659000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:549.384000px;bottom:699.028000px;width:14.500000px;height:17.250000px;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:258.885000px;bottom:622.347000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:342.254000px;bottom:526.691000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:361.504000px;bottom:526.691000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:380.754000px;bottom:526.691000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:400.004000px;bottom:526.691000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:419.254000px;bottom:526.691000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:538.736000px;bottom:449.955000px;width:15.620000px;height:17.300000px;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:173.657000px;bottom:239.668000px;width:14.500000px;height:17.250000px;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:304.722000px;bottom:106.069700px;width:14.500000px;height:17.253000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">32</span> </span></span></div><div class="t m0 x8 hb y3b8 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">wartość <span class="_ _c"> </span>godziwa <span class="_ _30"> </span>instrumentów <span class="_ _30"> </span>finansowych <span class="_ _21"> </span><span class="ff4">- <span class="_ _c"> </span><span class="ff5">na <span class="_ _30"> </span>dzień <span class="_ _c"> </span>p<span class="_ _0"></span>oczątkowego <span class="_ _c"> </span>ujęcia<span class="_ _0"></span> <span class="_ _c"> </span>i <span class="_ _c"> </span>na <span class="_ _c"> </span>każdy <span class="_ _30"> </span>dzień </span></span></span></span></div><div class="t m0 x62 hf y397 ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span> <span class="_ _10"></span>Sp<span class="_ _0"></span>ółka <span class="_ _1b"></span>dokonuje <span class="_ _1b"></span>wyceny <span class="_ _1b"></span>instrumentów <span class="_ _1b"></span>finanso<span class="_ _0"></span>wych <span class="_ _1b"></span>(opcji <span class="_ _10"></span>n<span class="_ _0"></span>abycia <span class="_ _1b"></span>udziałów). <span class="_ _1b"></span>Wycena </div><div class="t m0 x62 hf y398 ff5 fs6 fc0 sc0 ls0 ws0">uwzględnia <span class="_ _0"></span>szereg<span class="_ _0"></span> istotn<span class="_ _0"></span>ych założeń<span class="_ _0"></span>, tak<span class="_ _0"></span>ich <span class="_ _0"></span>jak m.in<span class="_ _0"></span>.: progno<span class="_ _0"></span>zowane <span class="_ _0"></span>przepływy <span class="_ _0"></span>pieniężne, <span class="_ _0"></span>współczy<span class="_ _0"></span>nnik </div><div class="t m0 x62 hf y399 ff5 fs6 fc0 sc0 ls0 ws0">zmienności <span class="_ _1d"> </span>cen <span class="_ _1d"> </span>udziałów, <span class="_ _1d"> </span>stopy <span class="_ _1c"> </span>d<span class="_ _0"></span>yskonta. <span class="_ _1c"> </span>Prz<span class="_ _0"></span>yjęte <span class="_ _1c"> </span>zało<span class="_ _0"></span>żenia <span class="_ _1c"> </span>mog<span class="_ _0"></span>ą <span class="_ _1c"> </span>mieć <span class="_ _1d"> </span>istotny <span class="_ _1d"> </span>wpływ <span class="_ _1c"> </span>na <span class="_ _1d"> </span>określen<span class="_ _0"></span>ie </div><div class="t m0 x62 hb y39a ff5 fs6 fc0 sc0 ls0 ws0">wartości godziwe<span class="_ _0"></span>j instrumentu finan<span class="_ _0"></span>sowego (<span class="_ _0"></span><span class="ff4">nota <span class="ls1">37</span>) </span></div><div class="t m0 x8 h1 y3b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y3ba ff2 fs6 fc2 sc0 ls6 ws0">5.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff2 fc1">Seg<span class="_ _1"></span>men<span class="_ _1"></span>t<span class="_ _1"></span>y o<span class="_ _1"></span>per<span class="_ _1"></span>ac<span class="_ _1"></span>yj<span class="_ _1"></span>ne<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h4d y3bb ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3bc ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>oparciu <span class="_ _10"></span>o <span class="_ _0"></span>kryter<span class="_ _0"></span>ia <span class="_ _0"></span>określone <span class="_ _0"></span>w <span class="_ _10"></span>MSSF <span class="_ _0"></span>8 <span class="_ _0"></span>„<span class="_ _0"></span>Segmenty<span class="_ _0"></span> <span class="_ _0"></span>operacyjne”, <span class="_ _1b"></span>Spółka<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>ustaliła, <span class="_ _0"></span>że <span class="_ _0"></span>Zar<span class="_ _0"></span>ząd <span class="_ _0"></span>Sp<span class="_ _0"></span>ółki <span class="_ _0"></span><span class="ff4">stanowi </span></div><div class="t m0 x8 hf y3bd ff5 fs6 fc0 sc0 ls0 ws0">jej <span class="_ _1d"> </span>główn<span class="_ _0"></span>y <span class="_ _1d"> </span>organ <span class="_ _22"> </span>odpowiedzialny <span class="_ _1d"> </span>za<span class="_ _0"></span> <span class="_ _1d"> </span>podejmowan<span class="_ _0"></span>ie <span class="_ _1d"> </span>decyzji <span class="_ _1d"> </span>op<span class="_ _0"></span>eracyjnych <span class="_ _1d"> </span>(<span class="_ _0"></span>ang. <span class="_ _1d"> </span>Chief <span class="_ _1d"> </span>Op<span class="_ _0"></span>erating <span class="_ _1d"> </span>Dec<span class="_ _0"></span>ision </div><div class="t m0 x8 hb y3be ff4 fs6 fc0 sc0 ls0 ws0">Maker, <span class="_ _0"></span>CODM).<span class="_ _0"></span>  <span class="_ _0"></span><span class="ff5">Zarząd<span class="_ _0"></span> <span class="_ _0"></span>Spółki</span> <span class="_ _0"></span><span class="ff5">o<span class="_ _0"></span>cenia <span class="_ _0"></span>działalno<span class="_ _0"></span>ść <span class="_ _0"></span>Spółki <span class="_ _0"></span>oraz <span class="_ _10"></span>podejmuje <span class="_ _0"></span>dec<span class="_ _0"></span>yzje <span class="_ _0"></span>co <span class="_ _0"></span>do <span class="_ _0"></span>alok<span class="_ _0"></span>acji <span class="_ _0"></span>jej <span class="_ _0"></span>zasobów </span></div><div class="t m0 x8 hb y3bf ff5 fs6 fc0 sc0 ls0 ws0">na podstawie <span class="_ _0"></span>regularnie przeglądanej inf<span class="_ _0"></span>ormacji zarządczej.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y16c ff4 fs6 fc0 sc0 ls0 ws0">Ujawnienia <span class="_ _30"> </span>na <span class="_ _c"> </span>tem<span class="_ _0"></span>at <span class="_ _c"> </span>ofer<span class="_ _0"></span>owanych <span class="_ _c"> </span>p<span class="_ _0"></span>rzez <span class="_ _30"> </span><span class="ff5">Spółkę<span class="_ _0"></span></span> <span class="_ _c"> </span><span class="ff5">produktów <span class="_ _30"> </span>i <span class="_ _c"> </span>usług<span class="_ _0"></span>, <span class="_ _c"> </span>obszaró<span class="_ _0"></span>w <span class="_ _c"> </span>geograficzny<span class="_ _0"></span>ch <span class="_ _c"> </span>zostały </span></div><div class="t m0 x8 hb y3c0 ff4 fs6 fc0 sc0 ls0 ws0">przedstawione <span class="_ _0"></span>w nocie 6 <span class="ff5">Przycho<span class="_ _0"></span>dy ze sprzedaży.</span> </div><div class="t m0 x8 h1 y3c1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y3c2 ff2 fs6 fc2 sc0 ls6 ws0">6.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff2 fc1">Prz<span class="_ _1"></span>yc<span class="_ _1"></span>hod<span class="_ _1"></span>y <span class="_ _1"></span>ze<span class="_ _1"></span> sp<span class="_ _1"></span>rz<span class="_ _1"></span>ed<span class="_ _1"></span><span class="ff3">aż<span class="_ _1"></span>y<span class="ff2"> </span></span></span></span></div><div class="t m0 x8 h1 y3c3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y3c4 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1d"> </span>osiąga <span class="_ _1d"> </span>przychody <span class="_ _1d"> </span>ze <span class="_ _1c"> </span>sprze<span class="_ _0"></span>daży <span class="_ _1d"> </span>usług <span class="_ _1d"> </span>komunikacji <span class="_ _1c"> </span>elek<span class="_ _0"></span>tronicznej <span class="_ _1d"> </span>z <span class="_ _1d"> </span>wykorzystaniem <span class="_ _1c"> </span>n<span class="_ _0"></span>owoczesnych </div><div class="t m0 x8 hb y3c5 ff4 fs6 fc0 sc0 ls0 ws0">technolog<span class="_ _0"></span>ii oferowanych w modelu CPaaS.<span class="_ _0"></span> </div><div class="t m0 x8 hb y3c6 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y3c7 w3c h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x68 y3c7 w3d h52"><div class="t m0 x3b h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y3c7 w3e h52"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y3c7 w3f h52"><div class="t m0 x3d h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x69 y3c7 w40 h52"><div class="t m0 xf h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x3a h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y3ca w3c h53"><div class="t m0 x6a h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y3ca w3d h53"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y3ca w3e h53"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y3ca w3f h53"><div class="t m0 x23 hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y3ca w40 h53"><div class="t m0 x14 hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y3cb w3c h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przychody z p<span class="_ _0"></span>latform komunikacji<span class="_ _0"></span> </div></div><div class="c x68 y3cb w3d h1c"><div class="t m0 xd hf y17d ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y3cb w3e h1c"><div class="t m0 x25 hb y17d ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y3cb w3f h1c"><div class="t m0 x23 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">155 605 </div></div><div class="c x69 y3cb w40 h1c"><div class="t m0 x18 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">123 270 </div></div><div class="c x8 y3cc w3c h54"><div class="t m0 x6a hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y3cc w3d h54"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y3cc w3e h54"><div class="t m0 x25 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y3cc w3f h54"><div class="t m0 x51 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y3cc w40 h54"><div class="t m0 xd hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y3cd w3c h13"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x68 y3cd w3d h13"><div class="t m0 x3b h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y3cd w3e h13"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y3cd w3f h13"><div class="t m0 x23 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">155 605 </div></div><div class="c x69 y3cd w40 h13"><div class="t m0 x18 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">123 270 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y272 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y3ce ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1b"></span>stosuje <span class="_ _1b"></span>stan<span class="_ _0"></span>dard <span class="_ _1b"></span>MSSF <span class="_ _23"></span>15 <span class="_ _1b"></span>„Przych<span class="_ _0"></span>ody <span class="_ _1b"></span>z <span class="_ _1b"></span>u<span class="_ _0"></span>mów <span class="_ _1b"></span>z <span class="_ _1b"></span>klientami” <span class="_ _1b"></span>i <span class="_ _1b"></span>u<span class="_ _0"></span>jmuje <span class="_ _1b"></span>przy<span class="_ _0"></span>chody <span class="_ _1b"></span>w <span class="_ _1b"></span>taki <span class="_ _1b"></span>sposób,<span class="_ _0"></span> <span class="_ _1b"></span>aby </div><div class="t m0 x8 hf y3cf ff5 fs6 fc0 sc0 ls0 ws0">odzwierciedlić <span class="_ _f"> </span>przekazan<span class="_ _0"></span>ie <span class="_ _13"> </span>przy<span class="_ _0"></span>rzeczonych <span class="_ _f"> </span>usług <span class="_ _f"> </span>na <span class="_ _f"> </span>r<span class="_ _1"></span>zecz <span class="_ _f"> </span>klienta <span class="_ _f"> </span>w <span class="_ _f"> </span>kwocie, <span class="_ _f"> </span>która <span class="_ _f"> </span>odzwierciedla </div><div class="t m0 x8 hb y276 ff5 fs6 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _0"></span>ie, do którego –<span class="_ _0"></span><span class="ff4"> </span>zgodnie z oczekiwan<span class="_ _0"></span>iami Spółki –<span class="_ _0"></span><span class="ff4"> </span>będzie ona uprawn<span class="_ _0"></span>iona w zamian za te usługi.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h27 y294 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3d0 ff4 fs6 fc0 sc0 ls0 ws0">Identyfikacja um<span class="_ _0"></span>owy z klientem </div><div class="t m0 x8 hb y3d1 ff5 fs6 fc0 sc0 ls0 ws0">Spółka ujmu<span class="_ _0"></span>je umowę z klientem tylko wó<span class="_ _0"></span>wczas, gdy spełnione są wszystkie <span class="_ _0"></span>następujące kryteria:<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y3d2 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">stro<span class="_ _0"></span>ny umowy zawar<span class="_ _0"></span>ły umowę i są zobowiązan<span class="_ _0"></span>e do wykonania swoich o<span class="_ _0"></span>bowiązków;<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y27b ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Sp<span class="_ _0"></span>ółka  jest  w  s<span class="_ _0"></span>tanie  zidenty<span class="_ _0"></span>fikować  prawa <span class="_ _1f"> </span>każdej  ze  stron<span class="_ _0"></span>  dotyczące <span class="_ _1f"> </span>usług,  które  mają  zo<span class="_ _0"></span>stać </span></span></div><div class="t m0 x4f hb y3d3 ff4 fs6 fc0 sc0 ls0 ws0">wykonan<span class="_ _0"></span>e; </div><div class="t m0 x62 h4f y3d4 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Sp<span class="_ _0"></span>ółka jest w stanie ziden<span class="_ _0"></span>tyfikować warunk<span class="_ _0"></span>i płatności za usługi, które mają zo<span class="_ _0"></span>stać wykonane;<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y3d5 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">u<span class="_ _0"></span>mowa <span class="_ _0"></span>ma <span class="_ _10"></span>treść <span class="_ _0"></span>ekonomiczn<span class="_ _0"></span>ą <span class="_ _0"></span>(tzn. <span class="_ _0"></span>możn<span class="_ _0"></span>a o<span class="_ _0"></span>czekiwać, <span class="_ _0"></span>że <span class="_ _10"></span>w <span class="_ _0"></span>wyniku <span class="_ _1b"></span><span class="ff4">umowy <span class="_ _0"></span>ulegnie <span class="_ _10"></span>zmianie <span class="_ _0"></span>ryzyko, </span></span></span></div><div class="t m0 x4f hb y3d6 ff5 fs6 fc0 sc0 ls0 ws0">rozkład w <span class="_ _0"></span>czasie lub kwota przyszłych pr<span class="_ _0"></span>zepływów pieniężnych <span class="_ _0"></span>Spółki); oraz<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y3d7 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">jest <span class="_ _10"></span>prawd<span class="_ _0"></span>opodobne, <span class="_ _10"></span>że <span class="_ _10"></span>Spółka <span class="_ _0"></span>otrzy<span class="_ _0"></span>ma <span class="_ _0"></span>wy<span class="_ _0"></span>nagrodzenie, <span class="_ _10"></span>które <span class="_ _0"></span>będ<span class="_ _0"></span>zie <span class="_ _0"></span>jej <span class="_ _10"></span>przysług<span class="_ _0"></span>iwało <span class="_ _0"></span>w <span class="_ _10"></span>zamian <span class="_ _10"></span>za </span></span></div><div class="t m0 x4f hb y3d8 ff5 fs6 fc0 sc0 ls0 ws0">usługi, któr<span class="_ _0"></span>e zostaną przekazane klientowi.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4d y3d9 ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y3da ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3db ff4 fs6 fc0 sc0 ls0 ws0"> <span class="_ _24"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf40" ><span class="d m1" style="border-style:none;position:absolute;left:325.490000px;bottom:736.978000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:186.538000px;bottom:594.682000px;width:9.500000px;height:17.240000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">33</span> </span></span></div><div class="t m0 x8 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">Identyfikacja zo<span class="_ _0"></span>bowiązań do wykonania <span class="_ _0"></span>świadczenia<span class="ff4"> </span></div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>momen<span class="_ _0"></span>cie <span class="_ _1f"> </span>zawar<span class="_ _0"></span>cia <span class="_ _1f"> </span>umo<span class="_ _0"></span>wy <span class="_ _1f"> </span>Spó<span class="_ _0"></span>łka <span class="_ _1f"> </span>do<span class="_ _0"></span>konuje <span class="_ _1f"> </span>o<span class="_ _0"></span>ceny <span class="_ _1f"> </span>usług <span class="_ _c"> </span>przyrzeczonych <span class="_ _c"> </span>w <span class="_ _1f"> </span>umowie <span class="_ _1f"> </span>z <span class="_ _c"> </span>klientem <span class="_ _1f"> </span>i </div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">identyfiku<span class="_ _0"></span>je <span class="_ _1"></span>jako <span class="_ _1"></span>zobowiązanie do <span class="_ _1"></span>wykonania świadczenia <span class="_ _1"></span>każde przyrzeczenie do<span class="_ _1"></span> przekazania <span class="_ _1"></span>na <span class="_ _1"></span>rzecz klienta </div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">usługi, któr<span class="_ _0"></span>e można wyodrębnić. Usługi są wyo<span class="_ _0"></span>drębnione, j<span class="_ _0"></span>eżeli spełn<span class="_ _0"></span>iają oba następu<span class="_ _0"></span>jące warunki:<span class="ff4"> </span></div><div class="t m0 x62 h4f y3dc ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">k<span class="_ _0"></span>lient może <span class="_ _1"></span>odnosić korzyści <span class="_ _1"></span>z <span class="_ _1"></span>usługi albo bezpośrednio, al<span class="_ _1"></span>bo poprzez <span class="_ _1"></span>powiązanie z inn<span class="_ _1"></span>ymi zasobami, </span></span></div><div class="t m0 x4f hb y3dd ff5 fs6 fc0 sc0 ls0 ws0">które są dla n<span class="_ _0"></span>iego łatwo dostępne or<span class="_ _0"></span>az<span class="ff4"> </span></div><div class="t m0 x62 h4f y3de ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">o<span class="_ _0"></span>bowiązek <span class="_ _23"></span>Spółki <span class="_ _1b"></span>do <span class="_ _23"></span>przekazania <span class="_ _23"></span>usługi <span class="_ _1b"></span>klien<span class="_ _0"></span>towi <span class="_ _1b"></span>mo<span class="_ _0"></span>żna <span class="_ _1b"></span>wyodrębnić <span class="_ _23"></span>spośród <span class="_ _23"></span>innych <span class="_ _1b"></span>obowiązk<span class="_ _0"></span>ów </span></span></div><div class="t m0 x4f hb y3df ff5 fs6 fc0 sc0 ls0 ws0">określonych w u<span class="_ _0"></span>mowie.<span class="ff4"> </span></div><div class="t m0 x8 h4b y3e0 ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3e1 ff5 fs6 fc0 sc0 ls0 ws0">Spółka<span class="ff4"> <span class="_ _1d"> </span>rozpoznaje <span class="_ _1d"> </span>przychody <span class="_ _1d"> </span>z <span class="_ _1d"> </span></span>platform <span class="_ _1d"> </span>komunikacji, <span class="_ _1d"> </span>tj. <span class="_ _1c"> </span>z <span class="_ _1d"> </span>usług <span class="_ _1d"> </span>służących <span class="_ _1d"> </span>automatyzacji <span class="_ _1c"> </span>wielo<span class="_ _0"></span>kanałowej </div><div class="t m0 x8 hb y3e2 ff4 fs6 fc0 sc0 ls0 ws0">komunikacji <span class="_ _1c"></span>elektroniczn<span class="_ _0"></span>ej, <span class="_ _1c"></span>oferowane <span class="_ _1c"></span>w <span class="_ _1c"></span>oparciu <span class="_ _1c"></span>o <span class="_ _1c"></span>nowoczesne, <span class="_ _1c"></span>samodzielnie <span class="_ _1c"> </span>oprac<span class="_ _0"></span>owane <span class="_ _23"></span>i <span class="_ _1c"> </span>ro<span class="_ _0"></span>zwijane <span class="_ _1d"> </span>lub </div><div class="t m0 x8 hb y3e3 ff4 fs6 fc0 sc0 ls0 ws0">nabyte <span class="ff5">rozwiązania <span class="_ _1"></span>technologiczne <span class="_ _1"></span>w <span class="_ _1"></span>modelu C<span class="_ _1"></span>PaaS <span class="_ _1"></span>(<span class="ff7">Commu<span class="_ _0"></span>nication <span class="_ _1"></span>Platform as <span class="_ _b"></span>a Service<span class="ff4">); <span class="_ _1"></span>w <span class="_ _1"></span>tym p<span class="_ _1"></span>rzychody </span></span></span></div><div class="t m0 x8 hb y3e4 ff5 fs6 fc0 sc0 ls0 ws0">z udostępn<span class="_ _0"></span>iania platform do j<span class="_ _0"></span><span class="ff4">ednostek </span>powiązany<span class="_ _0"></span>ch<span class="ff4">.<span class="ff1"> </span></span></div><div class="t m0 x8 h27 ya3 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y3e5 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3e6 ff4 fs6 fc0 sc0 ls0 ws0">Ustalenie ceny tran<span class="_ _0"></span>sakcyjnej </div><div class="t m0 x8 hf y24a ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>ce<span class="_ _0"></span>lu <span class="_ _c"> </span>ustalenia <span class="_ _1f"> </span>ceny<span class="_ _0"></span> <span class="_ _1f"> </span>tr<span class="_ _0"></span>ansakcyjn<span class="_ _0"></span>ej <span class="_ _1f"> </span>Sp<span class="_ _0"></span>ółka <span class="_ _c"> </span>uwzględnia <span class="_ _1f"> </span>waru<span class="_ _0"></span>nki <span class="_ _c"> </span>umowy. <span class="_ _1f"> </span>Cena <span class="_ _c"> </span>transakcyjna <span class="_ _c"> </span>to <span class="_ _c"> </span>kwota </div><div class="t m0 x8 hf y3e7 ff5 fs6 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _0"></span>ia,  które <span class="_ _22"> </span>zgodnie  z <span class="_ _22"> </span>oczekiwan<span class="_ _0"></span>iem  Spółki  będzie  jej  przysługiwać  w <span class="_ _22"> </span>zamian  za  przekazanie </div><div class="t m0 x8 hf y3e8 ff5 fs6 fc0 sc0 ls0 ws0">przyrzeczony<span class="_ _0"></span>ch <span class="_ _10"></span>dóbr <span class="_ _10"></span>lu<span class="_ _0"></span>b <span class="_ _10"></span>usług <span class="_ _1b"></span>klientowi. <span class="_ _10"></span>Wyn<span class="_ _0"></span>agrodzenie <span class="_ _10"></span>okr<span class="_ _0"></span>eślone <span class="_ _10"></span>w <span class="_ _1b"></span>umowie <span class="_ _1b"></span>z <span class="_ _10"></span>klientem <span class="_ _10"></span>m<span class="_ _0"></span>oże <span class="_ _10"></span>ob<span class="_ _0"></span>ejmować </div><div class="t m0 x8 hb y3e9 ff5 fs6 fc0 sc0 ls0 ws0">kwoty stałe, kwo<span class="_ _0"></span>ty zmienne lub oba <span class="_ _0"></span>te rodzaje kwot.<span class="ff4"> </span></div><div class="t m0 x8 hb y3ea ff5 fs6 fc0 sc0 ls0 ws0">Przychody z p<span class="_ _0"></span>latform komunikacji są gen<span class="_ _0"></span>erowane w dwóch<span class="_ _0"></span> uzupełniających się mod<span class="_ _0"></span>elach cenowych: <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x62 hb y1d6 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff3">opłata <span class="_ _1b"></span>zmienna<span class="ff4"> <span class="_ _1b"></span><span class="ff5">uzależnion<span class="_ _0"></span>a <span class="_ _10"></span>od <span class="_ _1b"></span>wyko<span class="_ _0"></span>rzystania <span class="_ _1b"></span>Platform <span class="_ _1b"></span>Vercom, <span class="_ _1b"></span>między <span class="_ _1b"></span>innymi <span class="_ _23"></span>w <span class="_ _1b"></span>zakresie <span class="_ _1b"></span>liczby </span></span></span></span></div><div class="t m0 x4f hb y3eb ff5 fs6 fc0 sc0 ls0 ws0">wysłanych k<span class="_ _0"></span>omunikatów, liczby o<span class="_ _0"></span>dbiorców; <span class="ff4"> </span></div><div class="t m0 x4a hb y291 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _2f"> </span><span class="ff3">o<span class="_ _0"></span>płata <span class="_ _10"></span>stała<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span><span class="ff5">z <span class="_ _10"></span>tytułu <span class="_ _10"></span>dostępu<span class="_ _0"></span> <span class="_ _10"></span>lub <span class="_ _10"></span>obsługi <span class="_ _1b"></span></span>Platform <span class="_ _10"></span>Verco<span class="_ _0"></span>m, <span class="_ _0"></span><span class="ff5">um<span class="_ _0"></span>ożliwiająca: <span class="_ _10"></span>(i) <span class="_ _10"></span>wyko<span class="_ _0"></span>rzystanie <span class="_ _10"></span>części </span></span></span></span></div><div class="t m0 x6b hf y3ec ff5 fs6 fc0 sc0 ls0 ws0">funkcjonalno<span class="_ _0"></span>ści <span class="_ _1e"> </span>i <span class="_ _1e"> </span>u<span class="_ _0"></span>sług <span class="_ _1e"> </span>oraz <span class="_ _2c"> </span>(ii) <span class="_ _1e"> </span>przesłanie <span class="_ _2c"> </span>określonej <span class="_ _2c"> </span>liczby <span class="_ _1e"> </span>ko<span class="_ _0"></span>munikatów, <span class="_ _1e"> </span>bez <span class="_ _2c"> </span>ponoszenia </div><div class="t m0 x6b hb y321 ff5 fs6 fc0 sc0 ls0 ws0">dodatkowych<span class="_ _0"></span> opłat<span class="ff4"> </span>(koszt ich wysyłki u<span class="_ _0"></span>jęty w opłacie stałej)<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 h27 y3ed ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3ee ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3ef ff5 fs6 fc0 sc0 ls0 ws0">Przypisanie cen<span class="_ _0"></span>y transakcyjnej do zobowiąz<span class="_ _0"></span>ań do <span class="_ _0"></span>wykonania świadczenia<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y3f0 ff5 fs6 fc0 sc0 ls0 ws0">Przychody  ze<span class="_ _0"></span>  sprzedaży  ujmuje  się <span class="_ _1f"> </span>w  wartości  godziwe<span class="_ _0"></span>j  zapłaty  otrzy<span class="_ _0"></span>manej  lub  należnej  (<span class="_ _0"></span>w  oparciu  o </div><div class="t m0 x8 hb y3f1 ff5 fs6 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _0"></span>ie ustalone w umowach z k<span class="_ _0"></span>lientami), po pomniejszeniu o<span class="_ _0"></span> podatek od towarów i u<span class="_ _0"></span>sług.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h27 y82 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y3f2 ff5 fs6 fc0 sc0 ls0 ws0">Ujęcie przych<span class="_ _0"></span>odu podczas wypełniania <span class="_ _0"></span>zobowiązań do wykonan<span class="_ _0"></span>ia świadczenia lub po<span class="_ _0"></span> ich wypełnieniu<span class="_ _0"></span><span class="ff4 fsd"> </span></div><div class="t m0 x8 hf y3f3 ff5 fs6 fc0 sc0 ls0 ws0">Przychody <span class="_ _1"></span>ze <span class="_ _1"></span>sprzedaży <span class="_ _b"></span>są <span class="_ _1"></span>ujmowane <span class="_ _1"></span>w <span class="_ _b"></span>mo<span class="_ _0"></span>mencie <span class="_ _b"></span>sp<span class="_ _0"></span>ełnienia <span class="_ _b"></span>zo<span class="_ _0"></span>bowiązania <span class="_ _1"></span>do <span class="_ _b"></span>wy<span class="_ _0"></span>konania <span class="_ _b"></span>świad<span class="_ _0"></span>czenia <span class="_ _1"></span>poprzez </div><div class="t m0 x8 hf y3f4 ff5 fs6 fc0 sc0 ls0 ws0">przekazan<span class="_ _0"></span>ie <span class="_ _1b"></span>p<span class="_ _0"></span>rzyrzeczonej <span class="_ _23"></span>usługi <span class="_ _23"> </span>klien<span class="_ _0"></span>towi. <span class="_ _1c"> </span>Przychody <span class="_ _23"> </span>ze <span class="_ _23"> </span>sp<span class="_ _0"></span>rzedaży <span class="_ _23"></span>są <span class="_ _23"></span>ujmo<span class="_ _0"></span>wane <span class="_ _23"></span>w <span class="_ _23"></span>momen<span class="_ _0"></span>cie <span class="_ _23"></span>wykonania </div><div class="t m0 x8 hf y3f5 ff5 fs6 fc0 sc0 ls0 ws0">usługi. Jeżeli <span class="_ _1"></span>Spółka przenosi kontrolę <span class="_ _1"></span>nad usługą <span class="_ _1"></span>w miarę <span class="_ _1"></span>upływu czasu <span class="_ _1"></span>i tym <span class="_ _1"></span>samym spełnia <span class="_ _1"></span>zobowiązan<span class="_ _0"></span>ie <span class="_ _1"></span>do </div><div class="t m0 x8 hf y2fa ff5 fs6 fc0 sc0 ls0 ws0">wykonan<span class="_ _0"></span>ia  świadczenia,  przychody  ujmowane  są  w <span class="_ _22"> </span>miarę  upływu  czasu,  nawet  jeśli <span class="_ _22"> </span>płatność  za  u<span class="_ _0"></span>sługę </div><div class="t m0 x8 hb y3f6 ff5 fs6 fc0 sc0 ls0 ws0">dokonywan<span class="_ _0"></span>a jest z góry. <span class="ff4"> </span></div><div class="t m0 x8 h27 y3f7 ff4 fs7 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">34</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">P<span class="ff5">rzychód<span class="_ _0"></span> <span class="_ _1f"> </span>rozpoznawany<span class="_ _0"></span> <span class="_ _1f"> </span>jest <span class="_ _1f"> </span>w <span class="_ _c"> </span>momencie <span class="_ _c"> </span>wykonania <span class="_ _1f"> </span>usługi, <span class="_ _c"> </span>tj. <span class="_ _1f"> </span>opłata <span class="_ _1f"> </span>stała <span class="_ _c"> </span>jest <span class="_ _1f"> </span>uj<span class="_ _0"></span>mowana <span class="_ _c"> </span>w <span class="_ _1f"> </span>okresie </span></div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">miesięcznym, <span class="_ _10"></span>którego <span class="_ _0"></span>dotyczy <span class="_ _0"></span>u<span class="_ _0"></span>sługa, <span class="_ _0"></span>opłata <span class="_ _0"></span>zm<span class="_ _0"></span>ienna <span class="_ _0"></span>jest <span class="_ _0"></span>ujm<span class="_ _0"></span>owana <span class="_ _0"></span>w <span class="_ _0"></span>m<span class="_ _0"></span>iesiącu, <span class="_ _0"></span>w <span class="_ _0"></span>którym<span class="_ _0"></span> <span class="_ _0"></span>realizowana <span class="_ _10"></span>była </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">wysyłka ko<span class="_ _0"></span>munikatów<span class="ff4">. </span></div><div class="t m0 x8 h27 y3f8 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y376 ff5 fs6 fc0 sc0 ls0 ws0">Całość <span class="_ _b"></span>sprzed<span class="_ _0"></span>aży <span class="_ _b"></span>zasad<span class="_ _0"></span>niczo <span class="_ _1"></span>fakturowana <span class="_ _b"></span>jest <span class="_ _1"></span>w <span class="_ _b"></span>miesiącu, <span class="_ _1"></span>w <span class="_ _b"></span>którym <span class="_ _1"></span>spełnione <span class="_ _b"></span>zostało <span class="_ _1"></span>zobowiązanie, <span class="_ _b"></span>wykon<span class="_ _0"></span>ana </div><div class="t m0 x8 hb y377 ff5 fs6 fc0 sc0 ls0 ws0">została usługa, stąd<span class="_ _0"></span> Spółka<span class="ff4"> <span class="_ _0"></span></span>nie wykazuje istotnych ak<span class="_ _0"></span>tywów z tyt. umów <span class="_ _0"></span>z klientami<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 h27 y3f9 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">Otrzymane <span class="_ _1d"> </span>przedpłaty <span class="_ _1d"> </span>za <span class="_ _1c"> </span>u<span class="_ _0"></span>sługi, <span class="_ _1c"> </span>które <span class="_ _1d"> </span>na <span class="_ _1c"> </span>dzień <span class="_ _1d"> </span>sprawozdawczy <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>zostały <span class="_ _1d"> </span>wykonane <span class="_ _1c"> </span>lub <span class="_ _1d"> </span>dostarczone <span class="_ _1d"> </span>do </div><div class="t m0 x8 hf y204 ff5 fs6 fc0 sc0 ls0 ws0">klientów <span class="_ _0"></span>i <span class="_ _0"></span>zostaną <span class="_ _0"></span>zrealizowan<span class="_ _0"></span>e <span class="_ _0"></span>w p<span class="_ _0"></span>rzyszłych <span class="_ _0"></span>okresach <span class="_ _10"></span>sprawozdawczy<span class="_ _0"></span>ch <span class="_ _0"></span>są p<span class="_ _0"></span>rezentowane <span class="_ _0"></span>w <span class="_ _0"></span>sprawozdan<span class="_ _0"></span>iu <span class="_ _0"></span>z </div><div class="t m0 x8 hb y205 ff5 fs6 fc0 sc0 ls0 ws0">sytuacji finanso<span class="_ _0"></span>wej w pozycji „Zobo<span class="_ _0"></span>wiązania z tytułu umów z klientam<span class="_ _0"></span>i”.<span class="ff4"> </span></div><div class="t m0 x8 h27 y3fa ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y37c ff4 fs6 fc0 sc0 ls0 ws0">Zafakturo<span class="_ _0"></span>wane <span class="_ _10"></span>przych<span class="_ _0"></span>ody <span class="_ _1b"></span><span class="ff5">ujmowane <span class="_ _1b"></span>są <span class="_ _1b"></span>do <span class="_ _1b"></span>czasu <span class="_ _10"></span>o<span class="_ _0"></span>trzymania <span class="_ _1b"></span>płatności <span class="_ _1b"></span>od <span class="_ _10"></span>k<span class="_ _0"></span>lienta <span class="_ _1b"></span>jako <span class="_ _10"></span>należn<span class="_ _0"></span>ości <span class="_ _10"></span>h<span class="_ _0"></span>andlowe. </span></div><div class="t m0 x8 hb y37d ff5 fs6 fc0 sc0 ls0 ws0">Standardowe <span class="_ _0"></span>terminy płatności wynoszą <span class="_ _0"></span>10<span class="_ _0"></span><span class="ff4">-14 dni.  </span></div><div class="t m0 x8 h27 y3fb ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y16e ff4 fs6 fc0 sc0 ls12 ws0">W <span class="ls0">okresie sprawozdawczy<span class="_ _0"></span>m przychody z platform komunikacji od <span class="ff5">dwóch największych klientów przekraczały </span></span></div><div class="t m0 x8 hb y20a ff5 fs6 fc0 sc0 ls0 ws0">poziom <span class="_ _1d"> </span>10% <span class="_ _1c"> </span>łącz<span class="_ _0"></span>nych <span class="_ _1c"> </span>p<span class="_ _0"></span>rzychodów <span class="_ _1c"> </span>Spółki<span class="_ _0"></span><span class="ff4"> <span class="_ _1d"> </span></span>i <span class="_ _1c"> </span>stan<span class="_ _0"></span>owiły <span class="_ _1c"> </span>odpowied<span class="_ _0"></span>nio <span class="_ _1c"> </span>17<span class="_ _0"></span>,2 <span class="_ _1c"> </span>mln <span class="_ _1d"> </span>zł <span class="_ _1d"> </span>i <span class="_ _1c"> </span>15,8 <span class="_ _1d"> </span>mln <span class="_ _1c"> </span>zł<span class="_ _0"></span><span class="ff4">. <span class="_ _1d"> </span><span class="ls12">W <span class="_ _1d"> </span></span>okresie </span></div><div class="t m0 x8 hb y20b ff5 fs6 fc0 sc0 ls0 ws0">porównawc<span class="_ _0"></span>zym  przychody  od  najwięk<span class="_ _0"></span>szego  klienta <span class="_ _1f"> </span>stanowiły  <span class="ff4 ls1">13<span class="ls0">,1  </span></span>mln  zł  tj. <span class="_ _1f"> </span>przekraczały  poziom  10% </div><div class="t m0 x8 hb y20c ff5 fs6 fc0 sc0 ls0 ws0">łącznych przy<span class="_ _0"></span>chodów Spółki.<span class="ff4"> </span></div><div class="t m0 x8 h27 y3fc ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3fd ff5 fs6 fc0 sc0 ls0 ws0">Podział terytor<span class="_ _0"></span>ialny przychodów (wed<span class="_ _0"></span>ług miejsca siedziby klien<span class="_ _0"></span>ta) zaprezentowano<span class="_ _0"></span> w poniższej tabeli.<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x8 y3fe w3c h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x68 y3fe w3d h52"><div class="t m0 x3b h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y3fe w3e h52"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y3fe w3f h52"><div class="t m0 x3d h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x69 y3fe w40 h52"><div class="t m0 xf h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x3a h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y401 w3c h54"><div class="t m0 x6a h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y401 w3d h54"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y401 w3e h54"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y401 w3f h54"><div class="t m0 x23 hb y9f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y401 w40 h54"><div class="t m0 x14 hb y9f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y402 w3c h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x68 y402 w3d h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y402 w3e h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y402 w3f h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">112 851 </div></div><div class="c x69 y402 w40 h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">106 494 </div></div><div class="c x8 y403 w3c h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zagranica </div></div><div class="c x68 y403 w3d h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y403 w3e h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y403 w3f h13"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">42 754 </div></div><div class="c x69 y403 w40 h13"><div class="t m0 x6c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">16 776 </div></div><div class="c x8 y404 w3c h54"><div class="t m0 x6a hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y404 w3d h54"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y404 w3e h54"><div class="t m0 x25 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y404 w3f h54"><div class="t m0 x51 hb y9f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y404 w40 h54"><div class="t m0 x14 hb y9f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y405 w3c h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x68 y405 w3d h19"><div class="t m0 x3b h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y405 w3e h19"><div class="t m0 xd hf yf6 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y405 w3f h19"><div class="t m0 x23 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">155 605 </div></div><div class="c x69 y405 w40 h19"><div class="t m0 x18 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">123 270 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y252 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y253 ff5 fs6 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _0"></span>rezentuje nierozliczo<span class="_ _0"></span>ne salda należności z tytułu u<span class="_ _0"></span>mów z klientami.<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x8 y406 w3c h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x68 y406 w3d h36"><div class="t m0 x3b h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y406 w3e h36"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y406 w3f h36"><div class="t m0 x2b h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x69 y406 w40 h36"><div class="t m0 x3a h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y407 w3c h55"><div class="t m0 x6a h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y407 w3d h55"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y407 w3e h55"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y407 w3f h55"><div class="t m0 x23 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y407 w40 h55"><div class="t m0 x14 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y408 w3c h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x68 y408 w3d h12"><div class="t m0 xd hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y408 w3e h12"><div class="t m0 x25 hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y408 w3f h12"><div class="t m0 x12 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x69 y408 w40 h12"><div class="t m0 x6c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">17 <span class="ls0">732 </span></div></div><div class="c x8 y409 w3c h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z umów z klientami  <span class="_ _0"></span><span class="ff9">- </span>krótkoterminowe<span class="ff9"> </span></div></div><div class="c x68 y409 w3d h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y409 w3e h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y409 w3f h13"><div class="t m0 x49 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">931<span class="ls0"> </span></div></div><div class="c x69 y409 w40 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x8 y40a w3c h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y40a w3d h12"><div class="t m0 x3b h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y40a w3e h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y40a w3f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x69 y40a w40 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y1bb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y40b ff5 fs6 fc0 sc0 ls0 ws0">Poniższa  tabela  prezentuje  przychody  ujęte <span class="_ _22"> </span>w  danym  ok<span class="_ _1"></span>resie  sprawozdawczym,  uwzględnion<span class="_ _0"></span>e  w <span class="_ _1d"> </span>sald<span class="_ _0"></span>zie </div><div class="t m0 x8 hb y40c ff5 fs6 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _0"></span> z tytułu umów z klientami na <span class="_ _0"></span>początek okresu.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y18a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y40d w3c h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x68 y40d w3d h52"><div class="t m0 x3b h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y40d w3e h52"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y40d w3f h52"><div class="t m0 x3d h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x69 y40d w40 h52"><div class="t m0 xf h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x3a h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y40e w3c h51"><div class="t m0 x6a h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y40e w3d h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y40e w3e h51"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y40e w3f h51"><div class="t m0 x23 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y40e w40 h51"><div class="t m0 x14 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y410 w3c h56"><div class="t m0 xd hf y411 ffe fs6 fc0 sc0 ls0 ws0">Przychody u<span class="_ _0"></span>jęte w danym okresie sprawozd<span class="_ _0"></span>awczym, </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">uwzględnione <span class="_ _0"></span>w saldzie zobowiązań z <span class="_ _0"></span>tytułu umów z </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">klientami na <span class="_ _0"></span>początek okresu<span class="ff9"> </span></div></div><div class="c x68 y410 w3d h56"><div class="t m0 x3b h14 y412 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y410 w3e h56"><div class="t m0 xd hf y412 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y410 w3f h56"><div class="t m0 x49 hf y413 ff9 fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x69 y410 w40 h56"><div class="t m0 x6d hf y413 ff9 fs6 fc0 sc0 ls1 ws0">141<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y414 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y415 ff4 fs6 fc0 sc0 ls0 ws0">Koszty umowy </div><div class="t m0 x8 hb y416 ff5 fs6 fc0 sc0 ls0 ws0">Spółka Vercom <span class="_ _1"></span>S.A. <span class="_ _b"></span><span class="ff4">n<span class="_ _0"></span>ie <span class="_ _1"></span>ponosi <span class="_ _1"></span><span class="ff5">istotnych <span class="_ _1"></span>dodatkowych koszt<span class="_ _1"></span>ów do<span class="_ _1"></span>prowad<span class="_ _0"></span>zenia <span class="_ _1"></span>do <span class="_ _1"></span>zawarcia <span class="_ _1"></span>umów <span class="_ _1"></span>z <span class="_ _1"></span>klientami.<span class="ff4"> </span></span></span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">35</span> </span></span></div><div class="t m0 x8 h27 y417 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y418 ff5 fs6 fc0 sc0 ls0 ws0">Cena transakcy<span class="_ _0"></span>jna przypisana do p<span class="_ _0"></span>ozostałych zobowiązań do wy<span class="_ _0"></span>konania świadczen<span class="_ _0"></span>ia<span class="ff4"> </span></div><div class="t m0 x8 hb y419 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>tabeli <span class="_ _10"></span>poniżej <span class="_ _10"></span>zapr<span class="_ _0"></span>ezentowano <span class="_ _0"></span>łączną <span class="_ _10"></span>wartość <span class="_ _10"></span>przychodów <span class="_ _0"></span>ze <span class="_ _10"></span>sprzed<span class="_ _0"></span>aży, <span class="_ _0"></span>które <span class="_ _10"></span>zostaną <span class="_ _0"></span>u<span class="_ _0"></span>jęte <span class="_ _0"></span>w <span class="_ _10"></span>przyszłości<span class="_ _10"></span><span class="ff4">  </span></div><div class="t m0 x8 hb y375 ff5 fs6 fc0 sc0 ls0 ws0">i <span class="_ _1c"> </span>związane <span class="_ _1d"> </span>są <span class="_ _1c"> </span>ze <span class="_ _1c"> </span>zobo<span class="_ _0"></span>wiązaniami <span class="_ _1c"> </span>d<span class="_ _0"></span>o <span class="_ _1c"> </span>wykon<span class="_ _0"></span>ania <span class="_ _1c"> </span>świadczenia, <span class="_ _1d"> </span>które <span class="_ _1c"> </span>pozostały <span class="_ _1d"> </span>niespełnione <span class="_ _1c"> </span>(lub<span class="_ _0"></span> <span class="_ _1c"> </span>częściowo<span class="_ _10"></span><span class="ff4 ls7">  </span></div><div class="t m0 x8 hb y376 ff5 fs6 fc0 sc0 ls0 ws0">niespełnione)<span class="_ _0"></span> <span class="_ _30"> </span>na <span class="_ _21"> </span>koniec <span class="_ _30"> </span>o<span class="_ _0"></span>kresu <span class="_ _30"> </span>sprawozd<span class="_ _0"></span>awczego.<span class="_ _0"></span><span class="ff4"> <span class="_ _21"> </span></span>Zobowiązania <span class="_ _30"> </span>z <span class="_ _21"> </span>tytułu <span class="_ _21"> </span>umów <span class="_ _21"> </span>z <span class="_ _21"> </span>klientami <span class="_ _21"> </span>dotyczą </div><div class="t m0 x8 hb y377 ff5 fs6 fc0 sc0 ls0 ws0">dokonany<span class="_ _0"></span>ch przez klientów przedpłat do usług, których świadczenie zostanie spełnione w przyszłości<span class="_ _0"></span><span class="ff4"> (</span>głównie </div><div class="t m0 x8 hb y378 ff5 fs6 fc0 sc0 ls0 ws0">usługi przedpłaco<span class="_ _0"></span>ne z góry za okres 12<span class="_ _0"></span> miesięcy)<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 hb y379 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y41a w3c h57"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x68 y41a w3d h57"><div class="t m0 x3b h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y41a w3e h57"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y41a w3f h57"><div class="t m0 x2b h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x69 y41a w40 h57"><div class="t m0 x3a h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 yd5 w3c h24"><div class="t m0 x6a h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 yd5 w3d h24"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d yd5 w3e h24"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 yd5 w3f h24"><div class="t m0 x23 hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 yd5 w40 h24"><div class="t m0 x14 hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 yd6 w3c h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu umów z <span class="ff9">k<span class="_ _0"></span>lientami </span></div></div><div class="c x68 yd6 w3d h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d yd6 w3e h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 yd6 w3f h13"><div class="t m0 x49 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">931<span class="ls0"> </span></div></div><div class="c x69 yd6 w40 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x8 y41b w3c h54"><div class="t m0 x6a hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y41b w3d h54"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y41b w3e h54"><div class="t m0 x25 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y41b w3f h54"><div class="t m0 x51 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x69 y41b w40 h54"><div class="t m0 x14 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y41c w3c h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x68 y41c w3d h19"><div class="t m0 x3b h14 yf6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y41c w3e h19"><div class="t m0 xd hf yf6 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y41c w3f h19"><div class="t m0 x49 h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">931<span class="ls0"> </span></div></div><div class="c x69 y41c w40 h19"><div class="t m0 x6d h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y41d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y41e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y41f ff2 fs6 fc2 sc0 ls6 ws0">7.<span class="fff ls0"> <span class="_ _19"> </span><span class="ff2 fc1">Kos<span class="_ _1"></span>zt<span class="_ _1"></span>y <span class="ff3">w<span class="_ _1"></span> u<span class="_ _1"></span>kł<span class="_ _1"></span>ad<span class="_ _1"></span>zie<span class="_ _1"></span> r<span class="_ _1"></span>odz<span class="_ _1"></span>a<span class="_ _1"></span>jow<span class="_ _1"></span>ym <span class="_ _1"></span>i<span class="_ _1"></span> fu<span class="_ _1"></span>nkc<span class="_ _b"></span>jonal<span class="_ _1"></span>ny<span class="_ _1"></span>m<span class="ff2"> </span></span></span></span></div><div class="t m0 x8 hb ya8 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y420 w41 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x6e y420 w42 h52"><div class="t m0 x1a h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x63 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x4e y420 w43 h52"><div class="t m0 x1a h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x63 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y421 w41 h58"><div class="t m0 x5d h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6e y421 w42 h58"><div class="t m0 xd hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y421 w43 h58"><div class="t m0 xd hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y2ec w41 h21"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6e y2ec w42 h21"><div class="t m0 x6d hf y14f ff9 fs6 fc0 sc0 ls0 ws0">(6 598) </div></div><div class="c x4e y2ec w43 h21"><div class="t m0 x6d hf y14f ff9 fs6 fc0 sc0 ls0 ws0">(4 808) </div></div><div class="c x8 y422 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Usługi obce, <span class="_ _0"></span>w tym:<span class="ff9"> </span></div></div><div class="c x6e y422 w42 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(94 443) </div></div><div class="c x4e y422 w43 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(89 032) </div></div><div class="c x8 ye0 w41 h13"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">koszty zakup<span class="_ _0"></span>u wysyłanych wiado<span class="_ _0"></span>mości</span> </div></div><div class="c x6e ye0 w42 h13"><div class="t m0 x20 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">(74 973) </div></div><div class="c x4e ye0 w43 h13"><div class="t m0 x20 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">(76 722) </div></div><div class="c x8 ye3 w41 h13"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">usługi księgo<span class="_ _0"></span>we, kadrowe, doradcze o<span class="_ _0"></span>raz administracyjne<span class="_ _0"></span></span> </div></div><div class="c x6e ye3 w42 h13"><div class="t m0 x6d h14 y95 ffd fs6 fc0 sc0 ls0 ws0">(3 591) </div></div><div class="c x4e ye3 w43 h13"><div class="t m0 x6d h14 y95 ffd fs6 fc0 sc0 ls0 ws0">(2 083) </div></div><div class="c x8 y423 w41 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">koszty usług in<span class="_ _0"></span>formatycznych i pro<span class="_ _0"></span>gramistycznych<span class="_ _0"></span></span> </div></div><div class="c x6e y423 w42 h1f"><div class="t m0 x6d h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">(7 594) </div></div><div class="c x4e y423 w43 h1f"><div class="t m0 x6d h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">(5 715) </div></div><div class="c x8 y2f0 w41 h36"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">pozostałe</span> </div></div><div class="c x6e y2f0 w42 h36"><div class="t m0 x6d h14 y197 ffd fs6 fc0 sc0 ls0 ws0">(8 284) </div></div><div class="c x4e y2f0 w43 h36"><div class="t m0 x6d h14 y197 ffd fs6 fc0 sc0 ls0 ws0">(4 512) </div></div><div class="c x8 y424 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wynagrod<span class="_ _0"></span>zenia i koszty świadczeń<span class="_ _0"></span> pracowniczych, w tym<span class="_ _0"></span>:<span class="ff9"> </span></div></div><div class="c x6e y424 w42 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(8 200) </div></div><div class="c x4e y424 w43 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(4 970) </div></div><div class="c x8 y425 w41 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">koszt wynagro<span class="_ _0"></span>dzeń związany z progra<span class="_ _0"></span>mem motywacyjnym<span class="_ _0"></span></span> </div></div><div class="c x6e y425 w42 h1f"><div class="t m0 x61 h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">(675) </div></div><div class="c x4e y425 w43 h1f"><div class="t m0 x61 h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">(930) </div></div><div class="c x8 y426 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zużycie mater<span class="_ _0"></span>iałów i energii<span class="ff9"> </span></div></div><div class="c x6e y426 w42 h13"><div class="t m0 x61 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(283) </div></div><div class="c x4e y426 w43 h13"><div class="t m0 x61 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(218) </div></div><div class="c x8 y427 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Podatki i op<span class="_ _0"></span>łaty<span class="ff9"> </span></div></div><div class="c x6e y427 w42 h13"><div class="t m0 x21 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(81) </div></div><div class="c x4e y427 w43 h13"><div class="t m0 x61 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(141) </div></div><div class="c x8 y428 w41 h59"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Koszty w <span class="_ _0"></span><span class="ffc">układzie rodzajowym ra<span class="_ _0"></span>zem</span> </div></div><div class="c x6e y428 w42 h59"><div class="t m0 x2a h11 y400 ffb fs6 fc0 sc0 ls0 ws0">(109 605) </div></div><div class="c x4e y428 w43 h59"><div class="t m0 x20 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">(99 169) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y429 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y42a ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _b"></span>k<span class="_ _0"></span>osztów <span class="_ _b"></span>usłu<span class="_ _0"></span>g <span class="_ _b"></span>obcych<span class="_ _0"></span> <span class="_ _b"></span>w <span class="_ _1"></span>głównej <span class="_ _b"></span>mierze <span class="_ _1"></span>Spółka <span class="_ _b"></span>zalicza<span class="_ _0"></span> <span class="_ _b"></span>koszty <span class="_ _1"></span>zakupu <span class="_ _b"></span>wysyłan<span class="_ _0"></span>ych <span class="_ _b"></span>wiadom<span class="_ _0"></span>ości <span class="_ _b"></span>SMS <span class="_ _1"></span>i <span class="_ _b"></span>MMS<span class="_ _0"></span><span class="ff4 ls7">  </span></div><div class="t m0 x8 hb y42b ff5 fs6 fc0 sc0 ls0 ws0">(kanał <span class="_ _1b"></span>sms)<span class="ff4">, <span class="_ _10"></span></span>ko<span class="_ _0"></span>szty <span class="_ _10"></span>na <span class="_ _10"></span>rze<span class="_ _0"></span>cz <span class="_ _10"></span>dostawców <span class="_ _1b"></span>usług <span class="_ _10"></span>po<span class="_ _0"></span>czty <span class="_ _10"></span>elektronicznej <span class="_ _1b"></span>(kanał <span class="_ _10"></span>email)<span class="_ _0"></span> <span class="_ _10"></span>oraz <span class="_ _10"></span>koszty <span class="_ _1b"></span>ponoszone <span class="_ _10"></span>na </div><div class="t m0 x8 hb y1ec ff5 fs6 fc0 sc0 ls0 ws0">rzecz <span class="_ _a"> </span>właścicieli <span class="_ _a"> </span>praw <span class="_ _13"> </span>do <span class="_ _a"> </span>systemów <span class="_ _a"> </span>operac<span class="_ _0"></span>yjnych <span class="_ _a"> </span>urządzeń <span class="_ _a"> </span>mobilnych <span class="_ _a"> </span>(kanał <span class="_ _a"> </span>pu<span class="_ _0"></span>sh),<span class="_ _0"></span><span class="ff4"> <span class="_ _a"> </span></span>koszty <span class="_ _a"> </span>u<span class="_ _0"></span>sług </div><div class="t m0 x8 hb y42c ff4 fs6 fc0 sc0 ls0 ws0">informatyczny<span class="_ _0"></span>ch <span class="_ _1"></span>i <span class="_ _1"></span>programistycznych, a <span class="_ _1"></span><span class="ff5">także <span class="_ _b"></span>p<span class="_ _0"></span>ozostałe<span class="ff4"> kos<span class="_ _1"></span>zty<span class="ff5">, na <span class="_ _1"></span>które <span class="_ _1"></span>głównie <span class="_ _1"></span>składają <span class="_ _1"></span>się<span class="ff4"> <span class="_ _1"></span><span class="ff5">w <span class="_ _1"></span>głównej <span class="_ _1"></span>mierze </span></span></span></span></span></div><div class="t m0 x8 hb y42d ff5 fs6 fc0 sc0 ls0 ws0">usługi księgo<span class="_ _0"></span>we, kadrowe<span class="ff4"> <span class="_ _0"></span><span class="ls11">i </span>administracyjne oraz<span class="_ _0"></span> </span>usługi doradcze<span class="ff4"> i rek<span class="_ _0"></span>lamowe. </span></div><div class="t m0 x8 hb y42e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y42f w41 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x6e y42f w42 h52"><div class="t m0 x1a h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x63 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x4e y42f w43 h52"><div class="t m0 x1a h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x63 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y430 w41 h23"><div class="t m0 x5d h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6e y430 w42 h23"><div class="t m0 xd hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y430 w43 h23"><div class="t m0 xd hb yf0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y2d4 w41 h21"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Koszty wytworze<span class="_ _0"></span>nia usług<span class="ff9"> </span></div></div><div class="c x6e y2d4 w42 h21"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(79 750) </div></div><div class="c x4e y2d4 w43 h21"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(82 318) </div></div><div class="c x8 y431 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Koszty sprzedaż<span class="_ _0"></span>y i marketingu<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x6e y431 w42 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(3 883) </div></div><div class="c x4e y431 w43 h13"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(2 826) </div></div><div class="c x8 y432 w41 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Koszty ogó<span class="_ _0"></span>lnego zarządu<span class="ff9"> </span></div></div><div class="c x6e y432 w42 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(25 973) </div></div><div class="c x4e y432 w43 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(14 026) </div></div><div class="c x8 y433 w41 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Koszty w uk<span class="_ _0"></span>ładzie funkcjonalnym <span class="_ _0"></span>razem<span class="ffb"> </span></div></div><div class="c x6e y433 w42 h13"><div class="t m0 x2a h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(109 605) </div></div><div class="c x4e y433 w43 h13"><div class="t m0 x20 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(99 169) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y434 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y435 ff5 fs6 fc0 sc0 ls0 ws0">Do kosztów wy<span class="_ _0"></span>tworzenia usług<span class="_ _0"></span> Spółk<span class="_ _0"></span>a zalicza w szczegó<span class="_ _0"></span>lności koszty zak<span class="_ _0"></span>upu wysyłan<span class="_ _0"></span>ych wiadomości SMS <span class="_ _0"></span>i </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi x8 y198 w44 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">36</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls13 ws0">MMS<span class="ls14">  <span class="ff5 ls0">(kanał <span class="_ _1"></span>sms), <span class="_ _1"></span>koszty <span class="_ _1"></span>na <span class="_ _b"></span>rzecz dostawców <span class="_ _1"></span>usług <span class="_ _1"></span>poczty <span class="_ _b"></span>elek<span class="_ _0"></span>tronicznej <span class="_ _1"></span>(kanał <span class="_ _1"></span>email) <span class="_ _1"></span>oraz <span class="_ _1"></span>koszty <span class="_ _1"></span>ponoszone </span></span></div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">na <span class="_ _30"> </span>rzecz <span class="_ _30"> </span>właścicieli <span class="_ _30"> </span>pr<span class="_ _0"></span>aw <span class="_ _c"> </span>do <span class="_ _30"> </span>system<span class="_ _0"></span>ów <span class="_ _30"> </span>operacyjnych <span class="_ _30"> </span>urządzeń<span class="_ _0"></span> <span class="_ _c"> </span>mob<span class="_ _0"></span>ilnych <span class="_ _c"> </span>(kan<span class="_ _0"></span>ał <span class="_ _c"> </span>push).<span class="_ _10"></span><span class="ff4"> <span class="_ _30"> </span>Do <span class="_ _30"> </span>koszt</span><span class="ls1">ów</span><span class="ff4"> </span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">wytworzenia <span class="_ _1d"> </span><span class="ff5">zaliczana <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>również<span class="_ _0"></span></span> <span class="_ _1c"></span>amortyzacja <span class="_ _1c"> </span>o<span class="_ _0"></span>programowania <span class="_ _1c"> </span>wy<span class="_ _0"></span>tworzonego <span class="_ _1c"></span>w <span class="_ _1c"></span>rezultacie <span class="_ _1d"> </span>wykonan<span class="_ _0"></span>ych </div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">przez Spółk<span class="_ _0"></span>ę prac rozwojowych<span class="_ _0"></span><span class="ff4">. </span></div><div class="t m0 x8 h27 y91 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y377 ff5 fs6 fc0 sc0 ls0 ws0">Do  k<span class="_ _0"></span>osztów  spr<span class="_ _0"></span>zedaży <span class="_ _1f"> </span>i  marketin<span class="_ _0"></span>gu  Spó<span class="_ _0"></span>łka  zalicza<span class="_ _0"></span>  głównie <span class="_ _1f"> </span>koszty <span class="_ _1f"> </span>wynagrodzeń <span class="_ _1f"> </span>pracowników<span class="_ _10"></span><span class="ff1 fs0"> <span class="_ _1f"> </span>i</span><span class="ff4">  </span>usługi </div><div class="t m0 x8 hb y378 ff5 fs6 fc0 sc0 ls0 ws0">podwykonawc<span class="_ _0"></span>ów wspierających działania w obszarze sprzedaży, marketingu<span class="_ _0"></span><span class="ff4 ls7">, </span>obsługi klie<span class="_ _1"></span>nta oraz koszty usług </div><div class="t m0 x8 hb y379 ff4 fs6 fc0 sc0 ls0 ws0">promocyjny<span class="_ _0"></span>ch. </div><div class="t m0 x8 h27 y436 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y205 ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _2e"> </span>kosztów <span class="_ _28"> </span>ogólnego <span class="_ _2e"> </span>zarządu <span class="_ _2e"> </span>Spółk<span class="_ _0"></span>a <span class="_ _f"> </span>zalicza <span class="_ _2e"> </span>g<span class="_ _0"></span>łównie <span class="_ _2e"> </span>wynagrodzen<span class="_ _0"></span>ia <span class="_ _f"> </span>prac<span class="_ _0"></span>owników <span class="_ _28"> </span><span class="ff4">o<span class="_ _0"></span>raz <span class="_ _f"> </span>k<span class="_ _0"></span>oszty </span></div><div class="t m0 x8 hb y207 ff5 fs6 fc0 sc0 ls0 ws0">podwykonawc<span class="_ _0"></span>ów zajmujących się utrzymaniem usług<span class="ff4">, </span>w tym programistów<span class="ff4">. Ponad<span class="_ _0"></span>to do <span class="_ _1"></span>kategorii tej zaliczane </span></div><div class="t m0 x8 hb y208 ff5 fs6 fc0 sc0 ls0 ws0">są <span class="_ _1"></span>koszty <span class="_ _b"></span>p<span class="_ _0"></span>racowników pełniący<span class="ff4 lsa">ch<span class="ls0"> <span class="_ _b"></span>funk<span class="_ _0"></span>cje <span class="_ _1"></span>administracyjne, <span class="_ _1"></span><span class="ff5">koszty <span class="_ _1"></span>związane <span class="_ _1"></span>z <span class="_ _b"></span>utrzyman<span class="_ _0"></span>iem <span class="_ _b"></span>biu<span class="_ _0"></span>ra, <span class="_ _b"></span>ko<span class="_ _0"></span>szty <span class="_ _1"></span>usług </span></span></span></div><div class="t m0 x8 hb y209 ff5 fs6 fc0 sc0 ls0 ws0">doradczych,<span class="_ _0"></span> koszty transakcyjne oraz<span class="_ _0"></span> koszty integracji związane z <span class="_ _0"></span>nabyciem jednostek.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h1d y16e fff fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y20a ff2 fs6 fc2 sc0 ls6 ws0">8.<span class="fff ls0"> <span class="_ _19"> </span></span><span class="fc1 ls15">Po<span class="ff3 ls0">zo<span class="_ _1"></span>st<span class="_ _1"></span>ałe<span class="_ _1"></span> p<span class="_ _1"></span>rzy<span class="_ _1"></span>ch<span class="_ _1"></span>od<span class="_ _1"></span>y i<span class="_ _1"></span> k<span class="_ _1"></span>os<span class="_ _1"></span>zt<span class="_ _1"></span>y <span class="_ _1"></span>op<span class="_ _1"></span>er<span class="_ _1"></span>acy<span class="_ _1"></span>jne<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y437 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y340 w45 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x6f y340 w46 h52"><div class="t m0 x41 h10 y438 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y340 w47 h52"><div class="t m0 x3d h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x71 y340 w48 h52"><div class="t m0 x3f h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x11 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y439 w45 h5a"><div class="t m0 x72 h11 y43a ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y439 w46 h5a"><div class="t m0 xd hb y43a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y439 w47 h5a"><div class="t m0 x23 hb y43a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y439 w48 h5a"><div class="t m0 x73 hb y43a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y43b w45 h13"><div class="t m0 xd h11 y95 ffc fs6 fc0 sc0 ls0 ws0">Pozostałe przy<span class="_ _0"></span>chody operacyjne<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6f y43b w46 h13"><div class="t m0 xd h11 y94 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y43b w47 h13"><div class="t m0 x23 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y43b w48 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y43c w45 h13"><div class="t m0 xd hf y95 ffe fs6 fc0 sc0 ls0 ws0">Inne pozostałe p<span class="_ _0"></span>rzychody operacyjne<span class="ff9"> </span></div></div><div class="c x6f y43c w46 h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y43c w47 h13"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">26<span class="ls0"> </span></div></div><div class="c x71 y43c w48 h13"><div class="t m0 x14 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x8 ye3 w45 h13"><div class="t m0 xd h11 y95 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6f ye3 w46 h13"><div class="t m0 x41 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 ye3 w47 h13"><div class="t m0 x17 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">26<span class="ls0"> </span></div></div><div class="c x71 ye3 w48 h13"><div class="t m0 x14 h11 y95 ffb fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x8 y43d w45 h54"><div class="t m0 x72 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y43d w46 h54"><div class="t m0 xd hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y43d w47 h54"><div class="t m0 x23 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y43d w48 h54"><div class="t m0 xd hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y43e w45 h13"><div class="t m0 xd h11 y43f ffc fs6 fc0 sc0 ls0 ws0">Pozostałe koszt<span class="_ _0"></span>y operacyjne<span class="ffb"> </span></div></div><div class="c x6f y43e w46 h13"><div class="t m0 xd h11 y94 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y43e w47 h13"><div class="t m0 x23 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y43e w48 h13"><div class="t m0 x73 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y440 w45 h13"><div class="t m0 xd hf y43f ffe fs6 fc0 sc0 ls0 ws0">Zapłacone <span class="_ _0"></span>kary, grzywny, odszkodo<span class="_ _0"></span>wania<span class="ff9"> </span></div></div><div class="c x6f y440 w46 h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y440 w47 h13"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(8) </div></div><div class="c x71 y440 w48 h13"><div class="t m0 x44 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y441 w45 h13"><div class="t m0 xd hf y43f ff9 fs6 fc0 sc0 ls0 ws0">Darowizny </div></div><div class="c x6f y441 w46 h13"><div class="t m0 xd hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y441 w47 h13"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(7) </div></div><div class="c x71 y441 w48 h13"><div class="t m0 x17 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(33) </div></div><div class="c x8 y442 w45 h13"><div class="t m0 xd hf y43f ffe fs6 fc0 sc0 ls0 ws0">Inne pozostałe k<span class="_ _0"></span>oszty operacyjne<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x6f y442 w46 h13"><div class="t m0 x41 h14 y43f ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y442 w47 h13"><div class="t m0 x1e hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(121) </div></div><div class="c x71 y442 w48 h13"><div class="t m0 x14 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x8 y443 w45 h13"><div class="t m0 xd h11 y95 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6f y443 w46 h13"><div class="t m0 x41 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y443 w47 h13"><div class="t m0 x1e h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(136) </div></div><div class="c x71 y443 w48 h13"><div class="t m0 x17 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">(34) </div></div><div class="c x8 y444 w45 h5b"><div class="t m0 x72 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y444 w46 h5b"><div class="t m0 xd hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y444 w47 h5b"><div class="t m0 x23 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y444 w48 h5b"><div class="t m0 xd hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1d y5e ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h5c y79 ff2 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y446 ff2 fs6 fc2 sc0 ls1 ws0">9.<span class="fff ls0"> <span class="_ _1a"> </span><span class="ff3 fc1">Poz<span class="_ _1"></span>ost<span class="_ _1"></span>ał<span class="_ _1"></span>e <span class="_ _1"></span>odp<span class="_ _1"></span>is<span class="_ _1"></span>y <span class="_ _1"></span>ak<span class="_ _1"></span>tua<span class="_ _1"></span>li<span class="_ _1"></span>zu<span class="_ _1"></span>jąc<span class="_ _1"></span>e<span class="ff1 fs0 fc0"> </span></span></span></div><div class="t m0 x8 hb y2ac ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y447 w45 h5d"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x6f y447 w46 h5d"><div class="t m0 x41 h10 y448 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y447 w47 h5d"><div class="t m0 x3d h11 y449 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x71 y447 w48 h5d"><div class="t m0 x3f h11 y449 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x11 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y44a w45 h33"><div class="t m0 xd hf y160 ffe fs6 fc0 sc0 ls0 ws0">Utworzenie od<span class="_ _0"></span>pisów aktualizujących<span class="_ _0"></span> wartość należności </div><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">handlowy<span class="_ _0"></span>ch </div></div><div class="c x6f y44a w46 h33"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y44a w47 h33"><div class="t m0 x2a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">(1 905) </div></div><div class="c x71 y44a w48 h33"><div class="t m0 x49 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">(161) </div></div><div class="c x8 y44c w45 h1f"><div class="t m0 xd hf yc6 ffe fs6 fc0 sc0 ls0 ws0">Utworzenie od<span class="_ _0"></span>pisu aktualizującego zaliczk<span class="_ _0"></span>i SOPOL<span class="ff9"> </span></div></div><div class="c x6f y44c w46 h1f"><div class="t m0 x41 h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y44c w47 h1f"><div class="t m0 x1e hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">(267) </div></div><div class="c x71 y44c w48 h1f"><div class="t m0 x44 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y44d w45 h19"><div class="t m0 xd h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6f y44d w46 h19"><div class="t m0 x41 h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y44d w47 h19"><div class="t m0 x2a h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">(2 172) </div></div><div class="c x71 y44d w48 h19"><div class="t m0 x49 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">(161) </div></div><div class="c x8 y44e w45 h5e"><div class="t m0 x72 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y44e w46 h5e"><div class="t m0 xd hb y400 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y44e w47 h5e"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y44e w48 h5e"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y18b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y44f ff4 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span><span class="ff2"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x8 y198 w49 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">37</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">10.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">EB<span class="_ _1"></span>IT<span class="_ _1"></span>DA<span class="_ _1"></span> op<span class="_ _1"></span>erac<span class="_ _1"></span>yj<span class="_ _1"></span>na<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y21b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y450 w4a h59"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x68 y450 w4b h59"><div class="t m0 x40 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y450 w4c h59"><div class="t m0 x2a h11 y400 ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy </div></div><div class="c x8 y451 w4a h33"><div class="t m0 x74 h11 ycc ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y451 w4b h33"><div class="t m0 xd hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y451 w4d h33"><div class="t m0 x2c h11 y160 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x1a h11 yce ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x75 y451 w4e h33"><div class="t m0 x2c h11 y160 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x1a h11 yce ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y7e w4f h1f"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">Zysk na <span class="ffc">działa<span class="_ _0"></span>lności operacyjnej<span class="_ _0"></span></span> </div></div><div class="c x4d y7e w4d h1f"><div class="t m0 x20 h11 yce ffb fs6 fc0 sc0 ls0 ws0">43 770 </div></div><div class="c x75 y7e w4e h1f"><div class="t m0 x20 h11 yce ffb fs6 fc0 sc0 ls0 ws0">24 167 </div></div><div class="c x8 y452 w4a h1f"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x68 y452 w4b h1f"><div class="t m0 xd hf y453 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4d y452 w4d h1f"><div class="t m0 x6d hf yce ff9 fs6 fc0 sc0 ls0 ws0">6 598 </div></div><div class="c x75 y452 w4e h1f"><div class="t m0 x6d hf yce ff9 fs6 fc0 sc0 ls0 ws0">4 808 </div></div><div class="c x8 y454 w4f h1f"><div class="t m0 xd h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">EBITDA Operacy<span class="_ _0"></span>jna* </div></div><div class="c x4d y454 w4d h1f"><div class="t m0 x20 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">50 368 </div></div><div class="c x75 y454 w4e h1f"><div class="t m0 x20 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">28 975 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1d y455 fff fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h5f y456 ff6 fs1 fc0 sc0 ls0 ws0">* <span class="_ _0"></span>Wskaźnik <span class="_ _10"></span>EBITDA <span class="_ _0"></span>Operacyjna <span class="_ _0"></span>jest <span class="_ _10"></span>jedną <span class="_ _0"></span>z <span class="_ _10"></span>miar <span class="_ _0"></span>efektywności <span class="_ _0"></span>p<span class="_ _0"></span>rowadzonej <span class="_ _0"></span>działalności, <span class="_ _0"></span>która <span class="_ _0"></span>nie <span class="_ _10"></span>jest <span class="_ _0"></span>wymagana <span class="_ _10"></span>przez </div><div class="t m0 x8 h47 y457 ff7 fs1 fc0 sc0 ls0 ws0">MSSF <span class="_ _10"></span>UE. <span class="_ _10"></span>Nie <span class="_ _10"></span>jest <span class="_ _10"></span>to <span class="_ _10"></span><span class="ff6">standardowa <span class="_ _10"></span>miara <span class="_ _10"></span>występująca <span class="_ _10"></span>w <span class="_ _0"></span>MSSF <span class="_ _10"></span>UE, <span class="_ _10"></span>a <span class="_ _10"></span>zatem <span class="_ _10"></span>może <span class="_ _10"></span>nie <span class="_ _0"></span>b<span class="_ _0"></span>yć <span class="_ _0"></span>porównywalna <span class="_ _10"></span>do <span class="_ _10"></span>podobnych </span></div><div class="t m0 x8 h5f y458 ff6 fs1 fc0 sc0 ls0 ws0">miar <span class="_ _1"></span>raportowanych <span class="_ _1"></span>przez <span class="_ _b"></span>in<span class="_ _0"></span>ne <span class="_ _1"></span>jednostki. <span class="_ _1"></span>Spółka <span class="_ _b"></span>d<span class="_ _0"></span>efiniuje <span class="_ _b"></span>wskaźnik EBITDA <span class="_ _b"></span>Op<span class="_ _0"></span>eracyjna <span class="_ _1"></span>j<span class="_ _1"></span>ako zy<span class="_ _1"></span>sk <span class="_ _1"></span>/ <span class="_ _1"></span>(strata) <span class="_ _b"></span>n<span class="_ _0"></span>a <span class="_ _1"></span>działalności </div><div class="t m0 x8 h47 y459 ff6 fs1 fc0 sc0 ls0 ws0">operacyjnej powiększony o amortyzację oraz o odpisy z tytułu utraty wartości niefinansowych aktywów trwałych.<span class="ff7"> </span></div><div class="t m0 x8 h1d y45a fff fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y45b ff2 fs6 fc2 sc0 ls0 ws0">11.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Prz<span class="_ _1"></span>yc<span class="_ _1"></span>hod<span class="_ _1"></span>y <span class="_ _1"></span>i <span class="_ _1"></span>kos<span class="_ _1"></span>z<span class="_ _1"></span>ty<span class="_ _1"></span> fin<span class="_ _b"></span>ansow<span class="_ _1"></span>e </span></span></div><div class="t m0 x8 hb y45c ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y3c3 w50 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y3c3 w51 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y3c3 w52 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x77 y3c3 w53 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y45d w50 h60"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x46 y45d w51 h60"><div class="t m0 xd h10 y438 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y45d w52 h60"><div class="t m0 x40 h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2c h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x77 y45d w53 h60"><div class="t m0 x40 h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2c h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y32e w50 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Przychody z ty<span class="_ _0"></span>tułu odsetek:<span class="ff9"> </span></div></div><div class="c x46 y32e w51 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y32e w52 h13"><div class="t m0 x23 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y32e w53 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y45e w50 h61"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">od udzielo<span class="_ _0"></span>nych pożyczek i należności<span class="_ _0"></span></span> </div></div><div class="c x46 y45e w51 h61"><div class="t m0 xd hf y45f ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y45e w52 h61"><div class="t m0 x1c hb y95 ff4 fs6 fc0 sc0 ls1 ws0">699<span class="ls0"> </span></div></div><div class="c x77 y45e w53 h61"><div class="t m0 x1c hb y95 ff4 fs6 fc0 sc0 ls1 ws0">900<span class="ls0"> </span></div></div><div class="c x8 y460 w50 h62"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">od środkó<span class="_ _0"></span>w na rachunkach bankowy<span class="_ _0"></span>ch</span> </div></div><div class="c x46 y460 w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y460 w52 h62"><div class="t m0 x1c hb y95 ff4 fs6 fc0 sc0 ls1 ws0">259<span class="ls0"> </span></div></div><div class="c x77 y460 w53 h62"><div class="t m0 x1c hb y95 ff4 fs6 fc0 sc0 ls1 ws0">391<span class="ls0"> </span></div></div><div class="c x8 y462 w50 h62"><div class="t m0 x78 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x46 y462 w51 h62"><div class="t m0 xd hb y461 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y462 w52 h62"><div class="t m0 x1c hb yca ff4 fs6 fc0 sc0 ls1 ws0">958<span class="ls0"> </span></div></div><div class="c x77 y462 w53 h62"><div class="t m0 x20 hb yca ff4 fs6 fc0 sc0 ls0 ws0">1 291 </div></div><div class="c x8 y463 w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zysk z tytułu<span class="_ _0"></span> zbycia udziałów <span class="ff9">User.co<span class="_ _0"></span>m </span></div></div><div class="c x46 y463 w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y463 w52 h62"><div class="t m0 x2a hb yca ff4 fs6 fc0 sc0 ls0 ws0">13 147 </div></div><div class="c x77 y463 w53 h62"><div class="t m0 x14 hb yca ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y58 w50 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przychody z dywid<span class="_ _0"></span>end </div></div><div class="c x46 y58 w51 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y58 w52 h13"><div class="t m0 x2a hb y95 ff4 fs6 fc0 sc0 ls0 ws0">14 706 </div></div><div class="c x77 y58 w53 h13"><div class="t m0 x2a hb y95 ff4 fs6 fc0 sc0 ls0 ws0">11 569 </div></div><div class="c x8 y464 w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff9"> </span></div></div><div class="c x46 y464 w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y464 w52 h62"><div class="t m0 x20 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">7 362 </div></div><div class="c x77 y464 w53 h62"><div class="t m0 x14 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y465 w50 h62"><div class="t m0 xd h11 y466 ffb fs6 fc0 sc0 ls0 ws0">Przychody finansowe<span class="_ _0"></span> </div></div><div class="c x46 y465 w51 h62"><div class="t m0 xd h14 y466 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y465 w52 h62"><div class="t m0 x2a h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">36 173 </div></div><div class="c x77 y465 w53 h62"><div class="t m0 x2a h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">12 860 </div></div><div class="c x8 y467 w50 h5b"><div class="t m0 x78 h1d y0 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x46 y467 w51 h5b"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y467 w52 h5b"><div class="t m0 x23 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y467 w53 h5b"><div class="t m0 x5c hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y468 w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> odsetek:<span class="ff9"> </span></div></div><div class="c x46 y468 w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y468 w52 h62"><div class="t m0 x23 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y468 w53 h62"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y469 w50 h62"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">od kredy<span class="_ _0"></span>tów</span> </div></div><div class="c x46 y469 w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y469 w52 h62"><div class="t m0 x63 hb yca ff4 fs6 fc0 sc0 ls0 ws0">(10 067) </div></div><div class="c x77 y469 w53 h62"><div class="t m0 x2a hb yca ff4 fs6 fc0 sc0 ls0 ws0">(5 460) </div></div><div class="c x8 y46a w50 h62"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- od leasingu </div></div><div class="c x46 y46a w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y46a w52 h62"><div class="t m0 x1e hb yca ff4 fs6 fc0 sc0 ls0 ws0">(335) </div></div><div class="c x77 y46a w53 h62"><div class="t m0 x1e hb yca ff4 fs6 fc0 sc0 ls0 ws0">(236) </div></div><div class="c x8 y368 w50 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">od poży<span class="_ _0"></span>czek</span> </div></div><div class="c x46 y368 w51 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y368 w52 h13"><div class="t m0 x1e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(170) </div></div><div class="c x77 y368 w53 h13"><div class="t m0 x2e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(10) </div></div><div class="c x8 y46b w50 h61"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ls1">od </span><span class="ffe">kontrahentów</span> </div></div><div class="c x46 y46b w51 h61"><div class="t m0 xd hf y46c ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y46b w52 h61"><div class="t m0 x1e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(132) </div></div><div class="c x77 y46b w53 h61"><div class="t m0 x1e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(142) </div></div><div class="c x8 y46d w50 h62"><div class="t m0 x78 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x46 y46d w51 h62"><div class="t m0 xd hb y461 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y46d w52 h62"><div class="t m0 x63 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(10 704) </div></div><div class="c x77 y46d w53 h62"><div class="t m0 x2a hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(5 848) </div></div><div class="c x8 y46e w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe<span class="ff9"> </span></div></div><div class="c x46 y46e w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y46e w52 h62"><div class="t m0 x14 hb yca ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x77 y46e w53 h62"><div class="t m0 x1e hb yca ff4 fs6 fc0 sc0 ls0 ws0">(826) </div></div><div class="c x8 y46f w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wycena instrumen<span class="_ _0"></span>tów pochodnych<span class="ff9"> </span></div></div><div class="c x46 y46f w51 h62"><div class="t m0 xd hf y461 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y46f w52 h62"><div class="t m0 x1e hb yca ff4 fs6 fc0 sc0 ls0 ws0">(622) </div></div><div class="c x77 y46f w53 h62"><div class="t m0 x79 hb yca ff4 fs6 fc0 sc0 ls0 ws0">(3) </div></div><div class="c x8 y470 w50 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Odwrócenie <span class="_ _0"></span>dyskonta zobowiązań z tytu<span class="_ _0"></span>łu nabycia udziałów<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x46 y470 w51 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y470 w52 h13"><div class="t m0 x14 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x77 y470 w53 h13"><div class="t m0 x2e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(80) </div></div><div class="c x8 y471 w50 h62"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe koszty <span class="_ _0"></span>finansowe<span class="ff9"> </span></div></div><div class="c x46 y471 w51 h62"><div class="t m0 xd h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y471 w52 h62"><div class="t m0 x14 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x77 y471 w53 h62"><div class="t m0 x2e hb y95 ff4 fs6 fc0 sc0 ls0 ws0">(96) </div></div><div class="c x8 y1ef w50 h62"><div class="t m0 xd h11 y466 ffb fs6 fc0 sc0 ls0 ws0">Koszty finansowe <span class="_ _0"></span> </div></div><div class="c x46 y1ef w51 h62"><div class="t m0 xd h14 y466 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y1ef w52 h62"><div class="t m0 x63 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(11 326) </div></div><div class="c x77 y1ef w53 h62"><div class="t m0 x2a h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(6 853) </div></div><div class="c x8 y472 w50 h62"><div class="t m0 xd h11 y466 ffb fs6 fc0 sc0 ls0 ws0">Przychody finansowe <span class="_ _0"></span>netto </div></div><div class="c x46 y472 w51 h62"><div class="t m0 xd h14 y466 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y472 w52 h62"><div class="t m0 x2a h1d yca ff2 fs6 fc0 sc0 ls0 ws0">24 847 </div></div><div class="c x77 y472 w53 h62"><div class="t m0 x20 h1d yca ff2 fs6 fc0 sc0 ls0 ws0">6 007 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y473 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y474 ff3 fs6 fc0 sc0 ls0 ws0">Przychody finansowe <span class="_ _0"></span>z tytułu dywidend<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x8 hb y475 ff4 fs6 fc0 sc0 ls16 ws0">Na <span class="ls0">przyc<span class="_ _1"></span>hody fina<span class="_ _1"></span>nsowe <span class="ff5">z t<span class="_ _1"></span>ytułu dywi<span class="_ _1"></span>dend skła<span class="_ _1"></span>dają się<span class="_ _1"></span> dywiden<span class="_ _1"></span>dy od je<span class="_ _1"></span>dnostek zal<span class="_ _1"></span>eżnych<span class="_ _1"></span>:<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y476 ff4 fs6 fc0 sc0 ls0 ws0">- <span class="ff5">Niro Medi<span class="_ _1"></span>a Grou<span class="_ _1"></span>p Sp. z o<span class="_ _1"></span>.o. w kw<span class="_ _1"></span>ocie 527 t<span class="_ _1"></span>ys. zł<span class="ff4"> </span>(wpływ<span class="_ _1"></span> 16 sie<span class="_ _1"></span>rpnia 2<span class="_ _1"></span>023 r.),<span class="ff4"> </span></span></div><div class="t m0 x8 hb y477 ff4 fs6 fc0 sc0 ls0 ws0">- Redgrou<span class="_ _1"></span>p Sp. z o<span class="_ _1"></span>.o. w kwo<span class="_ _1"></span>cie 3 50<span class="ff5">0 t<span class="_ _1"></span>ys. zł<span class="ff4"> </span>(w<span class="_ _1"></span>pływ 1<span class="_ _1"></span>6 sierpnia <span class="_ _1"></span>2023 r.<span class="_ _1"></span>),<span class="ff4"> </span></span></div><div class="t m0 x8 hb y478 ff4 fs6 fc0 sc0 ls0 ws0">- Freshmai<span class="_ _1"></span>l Sp. <span class="_ _1"></span>z o.o. w <span class="_ _1"></span>kwocie <span class="_ _1"></span>2 <span class="ff5">715 tys. <span class="_ _1"></span>zł<span class="ff4"> </span>(wpływ <span class="_ _1"></span>16 sierp<span class="_ _1"></span>nia 2023 r<span class="_ _1"></span>.),<span class="ff4"> </span></span></div><div class="t m0 x8 hb y479 ff4 fs6 fc0 sc0 ls0 ws0">- <span class="ff5">Oxylion<span class="_ _1"></span> S.A. w kw<span class="_ _1"></span>ocie 482<span class="_ _1"></span> tys. z<span class="_ _1"></span>ł<span class="ff4"> </span>(wpływ 7 li<span class="_ _1"></span>pca 20<span class="_ _1"></span>23 r.),<span class="ff4"> </span></span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">38</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">- ProfiSMS<span class="_ _1"></span> s.r.o. <span class="_ _1"></span>w kwocie<span class="_ _1"></span> 4 <span class="ff5">680 tys<span class="_ _1"></span>. zł (w<span class="_ _1"></span>pływ 21 l<span class="_ _1"></span>ipca 202<span class="_ _1"></span>3 r.),<span class="ff4"> </span></span></div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">- Maile<span class="_ _1"></span>rlite Lt<span class="_ _1"></span>d w kwocie<span class="_ _1"></span> 2 <span class="ff5">214 tys<span class="_ _1"></span>. zł (wp<span class="_ _1"></span>ływ 10 li<span class="_ _1"></span>pca 2023<span class="_ _1"></span> r.),<span class="ff4"> </span></span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">- Appchance<span class="_ _1"></span> Group Sp<span class="_ _1"></span>. z o.<span class="_ _1"></span>o.  <span class="ff5">w kwocie <span class="_ _1"></span>588 tys<span class="_ _1"></span>. zł<span class="ff4"> </span>(wpływ<span class="_ _1"></span> 29 gru<span class="_ _1"></span>dnia 2023<span class="_ _1"></span> r.)<span class="ff4">. </span></span></div><div class="t m0 x8 hb y1ff ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y200 ff3 fs6 fc0 sc0 ls0 ws0">Sprzedaż udziałów jednostk<span class="_ _0"></span>i<span class="ff2"> <span class="_ _0"></span>User.com Sp. z o<span class="_ _0"></span>.o. </span></div><div class="t m0 x8 hb y201 ff4 fs6 fc0 sc0 ls0 ws0">W dniu <span class="_ _1"></span>31 <span class="ff5">października 2023 <span class="_ _b"></span>r. została zawarta umowa <span class="_ _1"></span>zgodnie, z <span class="_ _1"></span>którą Spółka<span class="ff4"> <span class="_ _1"></span>sprzeda<span class="ff5 ls11">ła</span> na <span class="_ _1"></span>rzecz SAS <span class="_ _1"></span>Groupe </span></span></div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">Positive wszys<span class="_ _0"></span>tkie po<span class="_ _0"></span>siadane p<span class="_ _0"></span>rzez siebie <span class="_ _0"></span>udziały <span class="_ _0"></span>w kap<span class="_ _0"></span>itale zakład<span class="_ _0"></span>owym User<span class="_ _0"></span>.com <span class="_ _10"></span>Sp. z o<span class="_ _0"></span>.o., tj. <span class="_ _0"></span>40 <span class="_ _0"></span>udziałów </div><div class="t m0 x8 hb y204 ff5 fs6 fc0 sc0 ls0 ws0">stanowiących 3<span class="_ _1"></span>0,3%<span class="ff4"> <span class="_ _1"></span>jej <span class="_ _b"></span><span class="ff5">kap<span class="_ _0"></span>itału <span class="_ _b"></span>zak<span class="_ _0"></span>ładowego<span class="ff4">. <span class="_ _1"></span>Cena <span class="_ _1"></span><span class="ff5">sprzedaży <span class="_ _b"></span>udziałów <span class="_ _1"></span>wyniosła<span class="ff4"> <span class="_ _1"></span>5.600 <span class="_ _1"></span>tys. <span class="_ _b"></span>USD<span class="ls7">, <span class="_ _1"></span><span class="ls0">co <span class="_ _1"></span><span class="ff5">stanowiło </span></span></span></span></span></span></span></span></div><div class="t m0 x8 hb y205 ff5 fs6 fc0 sc0 ls0 ws0">przychód <span class="_ _1c"> </span>w <span class="_ _1c"> </span>kwocie <span class="_ _1c"> </span>23.669 <span class="_ _23"> </span>ty<span class="_ _0"></span>s. <span class="_ _23"> </span>zł. <span class="_ _1d"> </span><span class="ff4">W</span>artość <span class="_ _1c"> </span>inwestycji <span class="_ _23"> </span>w <span class="_ _1c"> </span>jedno<span class="_ _0"></span>stce <span class="_ _1c"> </span><span class="ff4">User.com <span class="_ _1c"></span></span>na <span class="_ _1c"> </span>dzień <span class="_ _1c"> </span>sprzedaży <span class="_ _1c"> </span>wyniosła </div><div class="t m0 x8 hb y207 ff4 fs6 fc0 sc0 ls1 ws0">10.<span class="ls0">220 <span class="ff5">tys. zł,</span> <span class="ff5">k<span class="_ _0"></span>oszty poniesione w związku<span class="_ _0"></span> z transakcją wyniosły 3<span class="_ _0"></span>02 tys. zł<span class="_ _0"></span></span>, a <span class="_ _0"></span>zysk ze zbycia tej jedn<span class="_ _0"></span>ostki po </span></div><div class="t m0 x8 hb y208 ff5 fs6 fc0 sc0 ls0 ws0">opodatkowan<span class="_ _0"></span>iu wyniósł 1<span class="ff4">3<span class="_ _0"></span> 147 </span>tys. zł.<span class="ff4">  </span></div><div class="t m0 x8 hb y209 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y16e ff2 fs6 fc2 sc0 ls0 ws0">12.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Pod<span class="_ _1"></span>at<span class="_ _1"></span>ek <span class="_ _1"></span>do<span class="_ _1"></span>ch<span class="_ _1"></span>od<span class="_ _1"></span>owy<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h1 y47a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y47b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y47c w54 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7a y47c w55 h52"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y47c w3e h52"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y47c w56 h52"><div class="t m0 x1f h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x41 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y47c w57 h52"><div class="t m0 x1f h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x41 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y47d w54 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Bieżący podatek<span class="_ _0"></span> dochodowy<span class="ffb"> </span></div></div><div class="c x7a y47d w55 h12"><div class="t m0 xd h11 y149 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y47d w3e h12"><div class="t m0 x25 hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7b y47d w56 h12"><div class="t m0 x17 hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y47d w57 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y439 w54 h40"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Bieżące obciążenie <span class="_ _0"></span>z tytułu podatku doch<span class="_ _0"></span>odowego <span class="ff9"> </span></div></div><div class="c x7a y439 w55 h40"><div class="t m0 x15 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y439 w3e h40"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y439 w56 h40"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">6 196 </div></div><div class="c x7c y439 w57 h40"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 397 </div></div><div class="c x8 y20e w54 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y20e w55 h29"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y20e w3e h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y20e w56 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">6 196 </div></div><div class="c x7c y20e w57 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 397 </div></div><div class="c x8 y178 w54 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Odroczony poda<span class="_ _0"></span>tek dochodowy </div></div><div class="c x7a y178 w55 h29"><div class="t m0 xd h11 y120 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y178 w3e h29"><div class="t m0 x25 hb y120 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7b y178 w56 h29"><div class="t m0 x17 hb y1e9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y178 w57 h29"><div class="t m0 xd hb y1e9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y47e w54 h63"><div class="t m0 xd hf y8f ffe fs6 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>aktywa oraz rezerwy z ty<span class="_ _0"></span>tułu odroczonego podatku </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">dochodoweg<span class="_ _0"></span>o </div></div><div class="c x7a y47e w55 h63"><div class="t m0 x15 h14 y47f ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y47e w3e h63"><div class="t m0 xd hf y47f ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y47e w56 h63"><div class="t m0 x23 hf y480 ff9 fs6 fc0 sc0 ls0 ws0">1 443 </div></div><div class="c x7c y47e w57 h63"><div class="t m0 x30 hf y480 ff9 fs6 fc0 sc0 ls1 ws0">373<span class="ls0"> </span></div></div><div class="c x8 y481 w54 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7a y481 w55 h29"><div class="t m0 x15 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y481 w3e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y481 w56 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 443 </div></div><div class="c x7c y481 w57 h29"><div class="t m0 x30 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">373<span class="ls0"> </span></div></div><div class="c x8 y482 w54 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Podatek <span class="_ _0"></span>dochodowy w zyskach i stratach<span class="_ _0"></span> </div></div><div class="c x7a y482 w55 h29"><div class="t m0 x15 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y482 w3e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y482 w56 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">7 639 </div></div><div class="c x7c y482 w57 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 770 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y483 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y467 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y484 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">39</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc1 sc0 ls0 ws0">Uzgodnienie efek<span class="_ _0"></span>tywnej stopy poda<span class="_ _0"></span>tkowej<span class="ff4 fc0"> </span></div><div class="t m0 x8 hb y21b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y485 w58 h64"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7d y485 w59 h64"><div class="t m0 x34 h11 y448 ffb fs6 fc0 sc0 ls0 ws0">% </div></div><div class="c x7e y485 w5a h64"><div class="t m0 x25 h11 y449 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x19 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7f y485 w5b h64"><div class="t m0 x28 h11 y448 ffb fs6 fc0 sc0 ls0 ws0">% </div></div><div class="c x80 y485 w5c h64"><div class="t m0 xd h11 y449 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x1f h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y486 w58 h65"><div class="t m0 x7 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y486 w59 h65"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7e y486 w5a h65"><div class="t m0 x11 hb y119 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7f y486 w5b h65"><div class="t m0 x23 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y486 w5c h65"><div class="t m0 x29 hb y119 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y487 w58 h1b"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zysk przed opod<span class="_ _0"></span>atkowaniem </div></div><div class="c x7d y487 w59 h1b"><div class="t m0 xd hf ya6 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7e y487 w5a h1b"><div class="t m0 x29 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">68 617 </div></div><div class="c x7f y487 w5b h1b"><div class="t m0 x23 hf ya6 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y487 w5c h1b"><div class="t m0 x28 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">30 174 </div></div><div class="c x8 y488 w58 h66"><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">Podatek do<span class="_ _0"></span>chodowy <span class="ffe">obliczony wed<span class="_ _0"></span>ług obowiązującej </span></div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">stawki podatk<span class="_ _0"></span>owej (19%) </div></div><div class="c x7d y488 w59 h66"><div class="t m0 x3b hb y489 ff4 fs6 fc0 sc0 ls0 ws0">19,0% </div></div><div class="c x7e y488 w5a h66"><div class="t m0 x29 hf y489 ff9 fs6 fc0 sc0 ls0 ws0">13 037 </div></div><div class="c x7f y488 w5b h66"><div class="t m0 x1f hb y489 ff4 fs6 fc0 sc0 ls0 ws0">19,0% </div></div><div class="c x80 y488 w5c h66"><div class="t m0 x34 hf y489 ff9 fs6 fc0 sc0 ls0 ws0">5 733 </div></div><div class="c x8 y48a w58 h36"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wpływ stawki pod<span class="_ _0"></span>atkowej na Litwie (15<span class="_ _0"></span>%)<span class="ff9"> </span></div></div><div class="c x7d y48a w59 h36"><div class="t m0 x41 hb y197 ff4 fs6 fc0 sc0 ls0 ws0">(0,1%) </div></div><div class="c x7e y48a w5a h36"><div class="t m0 x2a hf y197 ff9 fs6 fc0 sc0 ls0 ws0">(45) </div></div><div class="c x7f y48a w5b h36"><div class="t m0 x23 hf y48b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y48a w5c h36"><div class="t m0 x2e hf y197 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y48c w58 h67"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wpływ obniżo<span class="_ _0"></span>nej stawki podatkowej (5<span class="_ _0"></span>%) <span class="ff9">- IP Box* </span></div></div><div class="c x7d y48c w59 h67"><div class="t m0 x41 hb yca ff4 fs6 fc0 sc0 ls0 ws0">(4,2%) </div></div><div class="c x7e y48c w5a h67"><div class="t m0 x28 hf yca ff9 fs6 fc0 sc0 ls0 ws0">(2 892) </div></div><div class="c x7f y48c w5b h67"><div class="t m0 x42 hb yca ff4 fs6 fc0 sc0 ls0 ws0">(6,9%) </div></div><div class="c x80 y48c w5c h67"><div class="t m0 x3f hf yca ff9 fs6 fc0 sc0 ls0 ws0">(2 091) </div></div><div class="c x8 y48d w58 h68"><div class="t m0 xd hf y48e ffe fs6 fc0 sc0 ls0 ws0">Podatek od<span class="_ _0"></span> przychodów niestanowiący<span class="_ _0"></span>ch przychodów do </div><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">opodatkowan<span class="_ _0"></span>ia <span class="ff12">(różnice trwałe), <span class="_ _0"></span></span>od otrzymanych </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">dywidend </div></div><div class="c x7d y48d w59 h68"><div class="t m0 x41 hb y148 ff4 fs6 fc0 sc0 ls0 ws0">(4,1%) </div></div><div class="c x7e y48d w5a h68"><div class="t m0 x28 hf y148 ff9 fs6 fc0 sc0 ls0 ws0">(2 794) </div></div><div class="c x7f y48d w5b h68"><div class="t m0 x42 hb y148 ff4 fs6 fc0 sc0 ls0 ws0">(7,3%) </div></div><div class="c x80 y48d w5c h68"><div class="t m0 x3f hf y148 ff9 fs6 fc0 sc0 ls0 ws0">(2 198) </div></div><div class="c x8 y209 w58 h69"><div class="t m0 xd hf y48f ffe fs6 fc0 sc0 ls0 ws0">Podatek od<span class="_ _0"></span> kosztów/przychodów niestan<span class="_ _0"></span>owiących </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">kosztów uzy<span class="_ _0"></span>skania przychodów/przychodó<span class="_ _0"></span>w do </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">opodatkowan<span class="_ _0"></span>ia <span class="ff12">(różnice trwałe), <span class="_ _0"></span><span class="ffe">pozostały</span></span> </div></div><div class="c x7d y209 w59 h69"><div class="t m0 x3a hb y13f ff4 fs6 fc0 sc0 ls0 ws0">0,5% </div></div><div class="c x7e y209 w5a h69"><div class="t m0 x12 hf y13f ff9 fs6 fc0 sc0 ls1 ws0">333<span class="ls0"> </span></div></div><div class="c x7f y209 w5b h69"><div class="t m0 x41 hb y13f ff4 fs6 fc0 sc0 ls0 ws0">0,9% </div></div><div class="c x80 y209 w5c h69"><div class="t m0 x2a hf y13f ff9 fs6 fc0 sc0 ls1 ws0">283<span class="ls0"> </span></div></div><div class="c x8 y490 w58 h6a"><div class="t m0 xd hf y491 ffe fs6 fc0 sc0 ls0 ws0">Straty podatkowe <span class="_ _0"></span>z działalności kapitałowej za<span class="_ _0"></span> okres </div><div class="t m0 xd hf y466 ffe fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span> nieujęte w podatku odr<span class="_ _0"></span>oczonym<span class="ff9"> </span></div></div><div class="c x7d y490 w59 h6a"><div class="t m0 x81 hb y492 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7e y490 w5a h6a"><div class="t m0 x1c hf y492 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y490 w5b h6a"><div class="t m0 x41 hb y492 ff4 fs6 fc0 sc0 ls0 ws0">4,9% </div></div><div class="c x80 y490 w5c h6a"><div class="t m0 x34 hf y492 ff9 fs6 fc0 sc0 ls0 ws0">1 488 </div></div><div class="c x8 y4f w58 he"><div class="t m0 xd hf y8f ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ie wynikające z różnic w interp<span class="_ _0"></span>retacji </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">przepisów<span class="ff9"> </span></div></div><div class="c x7d y4f w59 he"><div class="t m0 x81 hb y8e ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7e y4f w5a he"><div class="t m0 x1c hf y8e ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y4f w5b he"><div class="t m0 x42 hb y8e ff4 fs6 fc0 sc0 ls0 ws0">(1,5%) </div></div><div class="c x80 y4f w5c he"><div class="t m0 x18 hf y8e ff9 fs6 fc0 sc0 ls0 ws0">(445) </div></div><div class="c x8 y493 w58 h1b"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7d y493 w59 h1b"><div class="t m0 x41 h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">11,1% </div></div><div class="c x7e y493 w5a h1b"><div class="t m0 x63 h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">7 639 </div></div><div class="c x7f y493 w5b h1b"><div class="t m0 xf h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">9,2% </div></div><div class="c x80 y493 w5c h1b"><div class="t m0 x34 h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">2 770 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y494 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h6b y495 ff4 fs1 fc0 sc0 ls0 ws0">*<span class="ff7"> <span class="ff6">W dniu 16 kwietnia 2020 r. Ver<span class="_ _1"></span>com S.A. otrzymała interpretację <span class="_ _1"></span>indywidualną przepisów prawa podatkowego, dotyczącą </span></span></div><div class="t m0 x8 h5f y496 ff6 fs1 fc0 sc0 ls0 ws0">podatku  dochodowego <span class="_ _32"> </span>od  osób  p<span class="_ _0"></span>rawnych  oraz <span class="_ _32"> </span>zagadnień  związanych <span class="_ _32"> </span>z  preferencyjnym  o<span class="_ _0"></span>podatkowaniem  dochodów </div><div class="t m0 x8 h5f y497 ff6 fs1 fc0 sc0 ls0 ws0">wytwarzanych <span class="_ _1"></span>przez <span class="_ _1"></span>prawa <span class="_ _1"></span>własności <span class="_ _1"></span>intelektualnej ”Ul<span class="_ _1"></span>ga IP <span class="_ _b"></span>Box”. <span class="_ _1"></span> <span class="_ _1"></span>W <span class="_ _1"></span>wydanej <span class="_ _1"></span>interpretacji <span class="_ _1"></span>Dyrektor <span class="_ _1"></span>Krajowej <span class="_ _1"></span>Informacji </div><div class="t m0 x8 h5f y3ea ff6 fs1 fc0 sc0 ls0 ws0">Skarbowej <span class="_ _1c"> </span>potwierdził <span class="_ _1c"> </span>p<span class="_ _0"></span>rawidłowość <span class="_ _23"> </span>stano<span class="_ _0"></span>wiska <span class="_ _1c"> </span>Spółki <span class="_ _1c"> </span>w <span class="_ _1c"> </span>zakresie <span class="_ _1c"> </span>wszystkich <span class="_ _1c"> </span>zagadnień <span class="_ _1d"> </span>przedstawionych <span class="_ _1c"> </span>we <span class="_ _1c"> </span>wniosku </div><div class="t m0 x8 h5f y498 ff6 fs1 fc0 sc0 ls0 ws0">Vercom <span class="_ _1c"> </span>S.A.<span class="_ _0"></span> <span class="_ _1c"> </span>o <span class="_ _1d"> </span>wydanie <span class="_ _1d"> </span>interpretacji <span class="_ _1c"> </span>m.in. <span class="_ _1d"> </span>wskazane <span class="_ _1c"> </span>p<span class="_ _0"></span>rzez <span class="_ _1c"> </span>Spó<span class="_ _0"></span>łkę <span class="_ _1c"> </span>produ<span class="_ _0"></span>kty <span class="_ _1c"> </span>stanowią <span class="_ _1d"> </span>kwalifikowane <span class="_ _1c"> </span>prawa <span class="_ _1d"> </span>własności </div><div class="t m0 x8 h5f y499 ff6 fs1 fc0 sc0 ls0 ws0">intelektualnej <span class="_ _1b"></span>w <span class="_ _1b"> </span>ro<span class="_ _0"></span>zumieniu <span class="_ _10"></span>a<span class="_ _0"></span>rt. <span class="_ _10"></span>2<span class="_ _0"></span>4d <span class="_ _1b"></span>ust. <span class="_ _1b"></span>2 <span class="_ _1b"></span>p<span class="_ _0"></span>kt <span class="_ _1b"></span>8 <span class="_ _1b"></span>ustawy <span class="_ _1b"></span>o <span class="_ _1b"></span>podatku <span class="_ _1b"></span>dochodowym <span class="_ _1b"></span>od <span class="_ _1b"> </span>o<span class="_ _0"></span>sób <span class="_ _1b"></span>prawnych, <span class="_ _1b"></span>z <span class="_ _1b"></span>których <span class="_ _1b"></span>do<span class="_ _0"></span>chody </div><div class="t m0 x8 h47 y49a ff6 fs1 fc0 sc0 ls0 ws0">opodatkowane <span class="_ _0"></span>są <span class="_ _0"></span>preferencyjną <span class="_ _0"></span>stawką <span class="_ _0"></span>podatkową <span class="_ _0"></span>5%, <span class="_ _0"></span>tzw. <span class="_ _0"></span>Ulgę <span class="_ _0"></span>IP <span class="_ _0"></span>Box, <span class="_ _0"></span>a <span class="_ _0"></span>pierwszym <span class="_ _0"></span>okresem <span class="_ _0"></span>d<span class="_ _0"></span><span class="ff7">la <span class="_ _0"></span>zasto<span class="_ _0"></span>sowania <span class="_ _0"></span>Ulgi IP </span></div><div class="t m0 x8 h47 y49b ff7 fs1 fc0 sc0 ls0 ws0">Box dla Vercom S.A. <span class="ff6">był</span> 2019 rok . </div><div class="t m0 x8 h6c y49c ff7 fsa fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf28" class="pf we h25" ><div class="pc pc28 we h25"><img class="bi x58 y20f w2c h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">40</span> </span></span></div><div class="t m0 x59 h1d y216 ff2 fs6 fc2 sc0 ls0 ws0">13.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Akt<span class="_ _1"></span>yw<span class="_ _1"></span>a i<span class="_ _1"></span> r<span class="_ _1"></span>ez<span class="_ _1"></span>erw<span class="_ _1"></span>a <span class="_ _1"></span>z <span class="_ _1"></span>ty<span class="_ _1"></span>tuł<span class="_ _1"></span>u<span class="_ _1"></span> od<span class="_ _1"></span>roc<span class="_ _1"></span>zo<span class="_ _1"></span>ne<span class="_ _1"></span>go<span class="_ _1"></span> po<span class="_ _1"></span>da<span class="_ _1"></span>tku<span class="_ _1"></span> d<span class="_ _1"></span>oc<span class="_ _1"></span>ho<span class="_ _1"></span>do<span class="_ _1"></span>wego<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x59 h1 y49d ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x82 h4f y49e ff4 fs5 fc0 sc0 ls17 ws0">a)<span class="ff1 ls0"> <span class="_ _13"> </span><span class="ff4 fs6">za okres o<span class="_ _0"></span>d 1 stycznia 2023 r. do 3<span class="_ _0"></span>1 grudnia 2023 r.<span class="_ _0"></span><span class="fs5"> </span></span></span></div><div class="t m0 x59 hb y49f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y4a0 w5d h6d"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y4a0 w3e h6d"><div class="t m0 xd hf y1e0 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4a0 w5e h6d"><div class="t m0 xd h2d yca ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y4a0 w5f h6d"><div class="t m0 xd h2d yca ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y4a0 w60 h6d"><div class="t m0 x17 h2d yca ffb fs0 fc0 sc0 ls0 ws0">Stan na 31 grudn<span class="_ _1"></span>ia 2023 r. </div></div><div class="c x59 y4a1 w5d h2b"><div class="t m0 xd h14 yd2 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7b y4a1 w3e h2b"><div class="t m0 xd h11 yd2 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4a1 w5e h2b"><div class="t m0 x12 h2d y116 ffb fs0 fc0 sc0 ls0 ws0">Stan na  </div><div class="t m0 x42 h2d y117 ffb fs0 fc0 sc0 ls1 ws0">1 <span class="ls0">styczn<span class="_ _1"></span>ia 2023 r. </span></div><div class="t m0 x30 h2d y4a2 ffb fs0 fc0 sc0 ls0 ws0">(netto) </div></div><div class="c x27 y4a1 w5f h2b"><div class="t m0 xf h2d y11a ffc fs0 fc0 sc0 ls0 ws0">Zmiana ujęt<span class="_ _1"></span>a w </div><div class="t m0 x2a h2d y4a3 ffb fs0 fc0 sc0 ls0 ws0">zyskach  </div><div class="t m0 x1b h2d y114 ffb fs0 fc0 sc0 ls0 ws0">i stratach </div><div class="t m0 x1f h2d y4a4 ffc fs0 fc0 sc0 ls0 ws0">bieżącego okresu<span class="_ _1"></span><span class="ffb"> </span></div></div><div class="c x84 y4a1 w61 h2b"><div class="t m0 x81 h2d y117 ffb fs0 fc0 sc0 ls0 ws0">Netto </div></div><div class="c x85 y4a1 w62 h2b"><div class="t m0 x20 h2d y4a5 ffb fs0 fc0 sc0 ls0 ws0">Aktywa  </div><div class="t m0 x1e h2d y116 ffc fs0 fc0 sc0 ls0 ws0">z tytułu </div><div class="t m0 x1a h2d y117 ffb fs0 fc0 sc0 ls0 ws0">odroczonego </div><div class="t m0 x30 h2d y4a2 ffb fs0 fc0 sc0 ls0 ws0">podatku </div><div class="t m0 x3f h2d y4a6 ffb fs0 fc0 sc0 ls0 ws0">dochodowego  </div></div><div class="c x86 y4a1 w63 h2b"><div class="t m0 x12 h2d y4a5 ffb fs0 fc0 sc0 ls0 ws0">Rezerwa  </div><div class="t m0 x1e h2d y116 ffc fs0 fc0 sc0 ls0 ws0">z tytułu </div><div class="t m0 x1a h2d y117 ffb fs0 fc0 sc0 ls0 ws0">odroczonego </div><div class="t m0 x30 h2d y4a2 ffb fs0 fc0 sc0 ls0 ws0">podatku </div><div class="t m0 x3f h2d y4a6 ffb fs0 fc0 sc0 ls0 ws0">dochodowego<span class="_ _1"></span> </div></div><div class="c x59 y4a7 w5d h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _0"></span>trwałe<span class="ff9"> </span></div></div><div class="c x7b y4a7 w3e h6e"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4a7 w5e h6e"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x27 y4a7 w5f h6e"><div class="t m0 x20 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(147) </div></div><div class="c x84 y4a7 w61 h6e"><div class="t m0 x1b hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(241) </div></div><div class="c x85 y4a7 w62 h6e"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4a7 w63 h6e"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(241) </div></div><div class="c x59 y4a8 w5d h6f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości <span class="ff9">niematerialn<span class="_ _0"></span>e - prace rozwo<span class="_ _0"></span>jowe </span></div></div><div class="c x7b y4a8 w3e h6f"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4a8 w5e h6f"><div class="t m0 x6c hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 283) </div></div><div class="c x27 y4a8 w5f h6f"><div class="t m0 x20 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(674) </div></div><div class="c x84 y4a8 w61 h6f"><div class="t m0 x1a hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 957) </div></div><div class="c x85 y4a8 w62 h6f"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4a8 w63 h6f"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 957) </div></div><div class="c x59 y4a9 w5d h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości niematerialn<span class="_ _0"></span>e <span class="ff9">- relacje z klientam<span class="_ _0"></span>i Serwer SMS </span></div></div><div class="c x7b y4a9 w3e h6e"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4a9 w5e h6e"><div class="t m0 x20 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(988) </div></div><div class="c x27 y4a9 w5f h6e"><div class="t m0 x1c hf y43f ff9 fs6 fc0 sc0 ls1 ws0">109<span class="ls0"> </span></div></div><div class="c x84 y4a9 w61 h6e"><div class="t m0 x1b hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(879) </div></div><div class="c x85 y4a9 w62 h6e"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4a9 w63 h6e"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(879) </div></div><div class="c x59 y4aa w5d h6f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości niematerialn<span class="_ _0"></span>e <span class="ff9">- znak<span class="_ _0"></span> towarowy Serwer SMS<span class="_ _0"></span> </span></div></div><div class="c x7b y4aa w3e h6f"><div class="t m0 xd hf y8f ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4aa w5e h6f"><div class="t m0 x20 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(402) </div></div><div class="c x27 y4aa w5f h6f"><div class="t m0 x61 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">44<span class="ls0"> </span></div></div><div class="c x84 y4aa w61 h6f"><div class="t m0 x1b hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(358) </div></div><div class="c x85 y4aa w62 h6f"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4aa w63 h6f"><div class="t m0 x6d hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(358) </div></div><div class="c x59 y4ab w5d h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości <span class="ff9">niematerialn<span class="_ _0"></span>e - znak<span class="_ _0"></span> towarowy Mailer Lite </span></div></div><div class="c x7b y4ab w3e h6e"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ab w5e h6e"><div class="t m0 x6c hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(2 939) </div></div><div class="c x27 y4ab w5f h6e"><div class="t m0 x1c hf y43f ff9 fs6 fc0 sc0 ls1 ws0">199<span class="ls0"> </span></div></div><div class="c x84 y4ab w61 h6e"><div class="t m0 x1a hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(2 740) </div></div><div class="c x85 y4ab w62 h6e"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4ab w63 h6e"><div class="t m0 x88 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(2 740) </div></div><div class="c x59 y4ac w5d h6f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Prawo do korzy<span class="_ _0"></span>stania z aktywów<span class="ff9"> </span></div></div><div class="c x7b y4ac w3e h6f"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ac w5e h6f"><div class="t m0 x61 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">47<span class="ls0"> </span></div></div><div class="c x27 y4ac w5f h6f"><div class="t m0 x61 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div></div><div class="c x84 y4ac w61 h6f"><div class="t m0 x1e hf y9f ff9 fs6 fc0 sc0 ls1 ws0">66<span class="ls0"> </span></div></div><div class="c x85 y4ac w62 h6f"><div class="t m0 x21 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">66<span class="ls0"> </span></div></div><div class="c x86 y4ac w63 h6f"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4ad w5d h70"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x7b y4ad w3e h70"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ad w5e h70"><div class="t m0 x61 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">87<span class="ls0"> </span></div></div><div class="c x27 y4ad w5f h70"><div class="t m0 x1c hf y466 ff9 fs6 fc0 sc0 ls1 ws0">342<span class="ls0"> </span></div></div><div class="c x84 y4ad w61 h70"><div class="t m0 x12 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">429<span class="ls0"> </span></div></div><div class="c x85 y4ad w62 h70"><div class="t m0 x79 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">429<span class="ls0"> </span></div></div><div class="c x86 y4ad w63 h70"><div class="t m0 x87 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4ae w5d h71"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Udziały<span class="ff9"> </span></div></div><div class="c x7b y4ae w3e h71"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ae w5e h71"><div class="t m0 x30 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x27 y4ae w5f h71"><div class="t m0 x21 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y4ae w61 h71"><div class="t m0 x1b hf y43f ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x85 y4ae w62 h71"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x86 y4ae w63 h71"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4af w5d h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x7b y4af w3e h6e"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4af w5e h6e"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(15) </div></div><div class="c x27 y4af w5f h6e"><div class="t m0 x6d hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(76) </div></div><div class="c x84 y4af w61 h6e"><div class="t m0 x2a hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(91) </div></div><div class="c x85 y4af w62 h6e"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4af w63 h6e"><div class="t m0 x89 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(91) </div></div><div class="c x59 y4b0 w5d h72"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów<span class="ff9"> </span></div></div><div class="c x7b y4b0 w3e h72"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4b0 w5e h72"><div class="t m0 x6d hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(73) </div></div><div class="c x27 y4b0 w5f h72"><div class="t m0 x6c hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 344) </div></div><div class="c x84 y4b0 w61 h72"><div class="t m0 x1a hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 417) </div></div><div class="c x85 y4b0 w62 h72"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4b0 w63 h72"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1 417) </div></div><div class="c x59 y4b1 w5d h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu świadczeń pracowniczy<span class="_ _0"></span>ch<span class="ff9"> </span></div></div><div class="c x7b y4b1 w3e h6e"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4b1 w5e h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div></div><div class="c x27 y4b1 w5f h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c x84 y4b1 w61 h6e"><div class="t m0 x1e hf y43f ff9 fs6 fc0 sc0 ls1 ws0">44<span class="ls0"> </span></div></div><div class="c x85 y4b1 w62 h6e"><div class="t m0 x21 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">44<span class="ls0"> </span></div></div><div class="c x86 y4b1 w63 h6e"><div class="t m0 x87 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4b2 w5d h6f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x7b y4b2 w3e h6f"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4b2 w5e h6f"><div class="t m0 x21 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x27 y4b2 w5f h6f"><div class="t m0 x89 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x84 y4b2 w61 h6f"><div class="t m0 x49 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x85 y4b2 w62 h6f"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4b2 w63 h6f"><div class="t m0 x87 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4b3 w5d h70"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff9"> </span></div></div><div class="c x7b y4b3 w3e h70"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4b3 w5e h70"><div class="t m0 x61 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">85<span class="ls0"> </span></div></div><div class="c x27 y4b3 w5f h70"><div class="t m0 x20 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">(134) </div></div><div class="c x84 y4b3 w61 h70"><div class="t m0 x2a hf y466 ff9 fs6 fc0 sc0 ls0 ws0">(49) </div></div><div class="c x85 y4b3 w62 h70"><div class="t m0 x87 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4b3 w63 h70"><div class="t m0 x89 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">(49) </div></div><div class="c x59 y4b4 w5d h36"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z umów z klientami<span class="ff9"> </span></div></div><div class="c x7b y4b4 w3e h36"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4b4 w5e h36"><div class="t m0 x61 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x27 y4b4 w5f h36"><div class="t m0 x1c hf y197 ff9 fs6 fc0 sc0 ls1 ws0">142<span class="ls0"> </span></div></div><div class="c x84 y4b4 w61 h36"><div class="t m0 x12 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">177<span class="ls0"> </span></div></div><div class="c x85 y4b4 w62 h36"><div class="t m0 x79 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">177<span class="ls0"> </span></div></div><div class="c x86 y4b4 w63 h36"><div class="t m0 x87 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4b5 w5d h70"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe<span class="ff9"> </span></div></div><div class="c x7b y4b5 w3e h70"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4b5 w5e h70"><div class="t m0 x6d hf y197 ff9 fs6 fc0 sc0 ls0 ws0">(50) </div></div><div class="c x27 y4b5 w5f h70"><div class="t m0 x61 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">68<span class="ls0"> </span></div></div><div class="c x84 y4b5 w61 h70"><div class="t m0 x1e hf y197 ff9 fs6 fc0 sc0 ls1 ws0">18<span class="ls0"> </span></div></div><div class="c x85 y4b5 w62 h70"><div class="t m0 x21 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">18<span class="ls0"> </span></div></div><div class="c x86 y4b5 w63 h70"><div class="t m0 x87 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4b6 w5d h70"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _0"></span>/ (rezerwa) z tytułu odroczonego<span class="_ _0"></span> podatku dochodowego<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x7b y4b6 w3e h70"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4b6 w5e h70"><div class="t m0 x6c h11 y197 ffb fs6 fc0 sc0 ls0 ws0">(2 845) </div></div><div class="c x27 y4b6 w5f h70"><div class="t m0 x6c h11 y197 ffb fs6 fc0 sc0 ls0 ws0">(1 443) </div></div><div class="c x84 y4b6 w61 h70"><div class="t m0 x1a h11 y197 ffb fs6 fc0 sc0 ls0 ws0">(4 288) </div></div><div class="c x85 y4b6 w62 h70"><div class="t m0 x6d h11 y197 ffb fs6 fc0 sc0 ls0 ws0">3 446 </div></div><div class="c x86 y4b6 w63 h70"><div class="t m0 x88 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">(7 733) </div></div><div class="c x59 y21a w5d h73"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Kompensata </div></div><div class="c x7b y21a w3e h73"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y21a w5e h73"><div class="t m0 x14 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y21a w5f h73"><div class="t m0 x14 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y21a w61 h73"><div class="t m0 x49 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y21a w62 h73"><div class="t m0 x88 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(3 446) </div></div><div class="c x86 y21a w63 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">3 446 </div></div><div class="c x59 y4b7 w5d h74"><div class="t m0 xd h11 y22b ffc fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _0"></span>/ (rezerwa) z tytułu odroczonego<span class="_ _0"></span> podatku dochodowego </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">wykaza<span class="_ _0"></span>ne w sprawozdaniu z syt<span class="_ _0"></span>uacji finansowej<span class="_ _0"></span> </div></div><div class="c x7b y4b7 w3e h74"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4b7 w5e h74"><div class="t m0 x6c h11 y4b8 ffb fs6 fc0 sc0 ls0 ws0">(2 845) </div></div><div class="c x27 y4b7 w5f h74"><div class="t m0 x6c h11 y4b8 ffb fs6 fc0 sc0 ls0 ws0">(1 443) </div></div><div class="c x84 y4b7 w61 h74"><div class="t m0 x1a h11 y4b8 ffb fs6 fc0 sc0 ls0 ws0">(4 288) </div></div><div class="c x85 y4b7 w62 h74"><div class="t m0 x87 h11 y4b8 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4b7 w63 h74"><div class="t m0 x88 h11 y4b8 ffb fs6 fc0 sc0 ls0 ws0">(4 288) </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h1 y4b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h8 y4ba ff7 fs0 fc0 sc0 ls0 ws0">* <span class="_ _1"></span><span class="ff6">Na dzień<span class="_ _1"></span> 31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _1"></span>r. <span class="_ _1"></span>wartość str<span class="_ _1"></span>at p<span class="_ _1"></span>odatkowych z<span class="_ _1"></span> z<span class="_ _1"></span>ysków ka<span class="_ _1"></span>pitałowych<span class="_ _1"></span> (o k<span class="_ _1"></span>tórych m<span class="_ _1"></span>owa <span class="_ _1"></span>w Ust<span class="_ _1"></span>awie z<span class="_ _1"></span> dnia <span class="_ _1"></span>15 <span class="_ _1"></span>lutego <span class="_ _1"></span>1992 r. o <span class="_ _1"></span>podatku<span class="_ _1"></span> doc<span class="_ _1"></span>hodowym <span class="_ _1"></span>od os<span class="_ _1"></span>ób pr<span class="_ _1"></span>awnych, z<span class="_ _1"></span> późn<span class="_ _1"></span>iejszymi zmi<span class="_ _1"></span>anami) <span class="ff7">wynosi<span class="_ _1"></span> </span></span></div><div class="t m0 x59 h75 y4bb ff6 fs0 fc0 sc0 ls0 ws0">8 <span class="_ _0"></span>234<span class="_ _0"></span> <span class="_ _0"></span>tys. <span class="_ _0"></span>zł <span class="_ _10"></span>z <span class="_ _10"></span>czego <span class="_ _0"></span>497 <span class="_ _0"></span>tys. <span class="_ _10"></span>zł <span class="_ _0"></span>poniesiono <span class="_ _0"></span>w <span class="_ _10"></span>2021 <span class="_ _10"></span>r. <span class="_ _0"></span>oraz <span class="_ _0"></span>7 <span class="_ _10"></span>848 <span class="_ _0"></span>tys. <span class="_ _10"></span>zł <span class="_ _0"></span>w <span class="_ _10"></span>2022 <span class="_ _0"></span>r. <span class="_ _10"></span>Termin <span class="_ _0"></span>na <span class="_ _10"></span>rozliczenie <span class="_ _0"></span>straty <span class="_ _0"></span>podatkowej <span class="_ _0"></span>w<span class="_ _10"></span>ynosi <span class="_ _0"></span>5 <span class="_ _10"></span>lat <span class="_ _0"></span>lic<span class="_ _0"></span>ząc <span class="_ _0"></span>od <span class="_ _0"></span>kolejnego <span class="_ _0"></span>roku <span class="_ _0"></span>po <span class="_ _10"></span>roku, <span class="_ _0"></span>w <span class="_ _10"></span>którym <span class="_ _0"></span>strata <span class="_ _10"></span>podatkowa <span class="_ _0"></span>została </div><div class="t m0 x59 h8 y4bc ff7 fs0 fc0 sc0 ls0 ws0">poniesiona. <span class="ff6">Aktyw<span class="_ _1"></span>o od straty pod<span class="_ _1"></span>atkowej z zysków k<span class="_ _1"></span>apitałowych na <span class="_ _1"></span>dzień 31 grudnia 2<span class="_ _1"></span>023 r. nie został<span class="_ _1"></span>o rozpoznane z uwagi na brak pew<span class="_ _1"></span>ności co do m<span class="_ _1"></span>ożliwości odlicze<span class="_ _1"></span>nia strat podatk<span class="_ _1"></span>owych w przyszłoś<span class="_ _1"></span>ci.<span class="_ _0"></span><span class="ff7"> </span></span></div><div class="t m0 x59 h8 y4bd ff7 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf29" class="pf we h25" ><div class="pc pc29 we h25"><img class="bi x58 y20f w2c h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">41</span> </span></span></div><div class="t m0 x82 hb y216 ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff4">Za okres od 1 <span class="_ _0"></span>stycznia 2022 r. do 31 grudn<span class="_ _0"></span>ia 2022 r.<span class="_ _0"></span> </span></span></div><div class="t m0 x59 hb y139 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y4be w64 h49"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y4be w3e h49"><div class="t m0 xd hf y197 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4be w65 h49"><div class="t m0 xd h2d y197 ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y4be w66 h49"><div class="t m0 xd h2d y197 ffb fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y4be w67 h49"><div class="t m0 x17 h2d y197 ffb fs0 fc0 sc0 ls0 ws0">Stan na 31 grudn<span class="_ _1"></span>ia 2022 r. </div></div><div class="c x59 y4bf w64 h2f"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7b y4bf w3e h2f"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4bf w65 h2f"><div class="t m0 x12 h2d y140 ffb fs0 fc0 sc0 ls0 ws0">Stan na  </div><div class="t m0 x42 h2d y141 ffb fs0 fc0 sc0 ls1 ws0">1 <span class="ls0">styczn<span class="_ _1"></span>ia 2022 r. </span></div><div class="t m0 x30 h2d y142 ffb fs0 fc0 sc0 ls0 ws0">(netto) </div></div><div class="c x27 y4bf w66 h2f"><div class="t m0 xf h2d y143 ffc fs0 fc0 sc0 ls0 ws0">Zmiana ujęt<span class="_ _1"></span>a w </div><div class="t m0 x2a h2d y13e ffb fs0 fc0 sc0 ls0 ws0">zyskach  </div><div class="t m0 x1b h2d y13f ffb fs0 fc0 sc0 ls0 ws0">i stratach </div><div class="t m0 x1f h2d y11b ffc fs0 fc0 sc0 ls0 ws0">bieżącego okresu<span class="_ _1"></span><span class="ffb"> </span></div></div><div class="c x84 y4bf w61 h2f"><div class="t m0 x81 h2d y141 ffb fs0 fc0 sc0 ls0 ws0">Netto </div></div><div class="c x85 y4bf w62 h2f"><div class="t m0 x20 h2d y1 ffb fs0 fc0 sc0 ls0 ws0">Aktywa  </div><div class="t m0 x1e h2d y140 ffc fs0 fc0 sc0 ls0 ws0">z tytułu </div><div class="t m0 x1a h2d y141 ffb fs0 fc0 sc0 ls0 ws0">odroczonego </div><div class="t m0 x88 h2d y142 ffb fs0 fc0 sc0 ls0 ws0">podatku </div><div class="t m0 x3f h2d y119 ffb fs0 fc0 sc0 ls0 ws0">dochodowego  </div></div><div class="c x86 y4bf w68 h2f"><div class="t m0 x88 h2d y1 ffb fs0 fc0 sc0 ls0 ws0">Rezerwa  </div><div class="t m0 x1e h2d y140 ffc fs0 fc0 sc0 ls0 ws0">z tytułu </div><div class="t m0 x1a h2d y141 ffb fs0 fc0 sc0 ls0 ws0">odroczonego </div><div class="t m0 x88 h2d y142 ffb fs0 fc0 sc0 ls0 ws0">podatku </div><div class="t m0 x28 h2d y119 ffb fs0 fc0 sc0 ls0 ws0">dochodowego<span class="_ _1"></span> </div></div><div class="c x59 y4c0 w64 h76"><div class="t m0 xd hf yd2 ffe fs6 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _0"></span>trwałe<span class="ff9"> </span></div></div><div class="c x7b y4c0 w3e h76"><div class="t m0 xd h11 yd2 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4c0 w65 h76"><div class="t m0 x89 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">(6) </div></div><div class="c x27 y4c0 w66 h76"><div class="t m0 x6d hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">(88) </div></div><div class="c x84 y4c0 w61 h76"><div class="t m0 x2a hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x85 y4c0 w62 h76"><div class="t m0 x87 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4c0 w68 h76"><div class="t m0 x89 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x59 y4c2 w64 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości <span class="ff9">niematerialn<span class="_ _0"></span>e - prace rozwo<span class="_ _0"></span>jowe </span></div></div><div class="c x7b y4c2 w3e h77"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c2 w65 h77"><div class="t m0 x20 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(994) </div></div><div class="c x27 y4c2 w66 h77"><div class="t m0 x1e hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(289) </div></div><div class="c x84 y4c2 w61 h77"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1 283) </div></div><div class="c x85 y4c2 w62 h77"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4c2 w68 h77"><div class="t m0 x88 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1 283) </div></div><div class="c x59 y4c4 w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości niematerialn<span class="_ _0"></span>e <span class="ff9">- relacje z klientam<span class="_ _0"></span>i Serwer SMS </span></div></div><div class="c x7b y4c4 w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c4 w65 h73"><div class="t m0 x6c hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(1 095) </div></div><div class="c x27 y4c4 w66 h73"><div class="t m0 x1c hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">107<span class="ls0"> </span></div></div><div class="c x84 y4c4 w61 h73"><div class="t m0 x1b hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(988) </div></div><div class="c x85 y4c4 w62 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4c4 w68 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(988) </div></div><div class="c x59 y4c5 w64 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości niematerialn<span class="_ _0"></span>e <span class="ff9">- znak<span class="_ _0"></span> towarowy Serwer SMS<span class="_ _0"></span> </span></div></div><div class="c x7b y4c5 w3e h77"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c5 w65 h77"><div class="t m0 x20 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(446) </div></div><div class="c x27 y4c5 w66 h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">44<span class="ls0"> </span></div></div><div class="c x84 y4c5 w61 h77"><div class="t m0 x1b hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(402) </div></div><div class="c x85 y4c5 w62 h77"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4c5 w68 h77"><div class="t m0 x6d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(402) </div></div><div class="c x59 y4c6 w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartości <span class="ff9">niematerialn<span class="_ _0"></span>e - znak<span class="_ _0"></span> towarowy Mailer Lite </span></div></div><div class="c x7b y4c6 w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c6 w65 h73"><div class="t m0 x8a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 y4c6 w66 h73"><div class="t m0 x6c hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(2 939) </div></div><div class="c x84 y4c6 w61 h73"><div class="t m0 x1a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(2 939) </div></div><div class="c x85 y4c6 w62 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4c6 w68 h73"><div class="t m0 x88 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(2 939) </div></div><div class="c x59 y4c7 w64 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Prawo do korzy<span class="_ _0"></span>stania z aktywów<span class="ff9"> </span></div></div><div class="c x7b y4c7 w3e h77"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c7 w65 h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x27 y4c7 w66 h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x84 y4c7 w61 h77"><div class="t m0 x1e hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">47<span class="ls0"> </span></div></div><div class="c x85 y4c7 w62 h77"><div class="t m0 x21 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">47<span class="ls0"> </span></div></div><div class="c x86 y4c7 w68 h77"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4c8 w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x7b y4c8 w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c8 w65 h73"><div class="t m0 x1c hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">124<span class="ls0"> </span></div></div><div class="c x27 y4c8 w66 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(37) </div></div><div class="c x84 y4c8 w61 h73"><div class="t m0 x1e hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">87<span class="ls0"> </span></div></div><div class="c x85 y4c8 w62 h73"><div class="t m0 x21 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">87<span class="ls0"> </span></div></div><div class="c x86 y4c8 w68 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4c9 w64 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Udziały<span class="ff9"> </span></div></div><div class="c x7b y4c9 w3e h77"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4c9 w65 h77"><div class="t m0 x8a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 y4c9 w66 h77"><div class="t m0 x20 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x84 y4c9 w61 h77"><div class="t m0 x1b hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x85 y4c9 w62 h77"><div class="t m0 x6d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">2 711 </div></div><div class="c x86 y4c9 w68 h77"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4ca w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x7b y4ca w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ca w65 h73"><div class="t m0 x89 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x27 y4ca w66 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(13) </div></div><div class="c x84 y4ca w61 h73"><div class="t m0 x2a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(15) </div></div><div class="c x85 y4ca w62 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4ca w68 h73"><div class="t m0 x89 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(15) </div></div><div class="c x59 y4cb w64 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów<span class="ff9"> </span></div></div><div class="c x7b y4cb w3e h77"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4cb w65 h77"><div class="t m0 x20 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(108) </div></div><div class="c x27 y4cb w66 h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x84 y4cb w61 h77"><div class="t m0 x2a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(73) </div></div><div class="c x85 y4cb w62 h77"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4cb w68 h77"><div class="t m0 x89 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(73) </div></div><div class="c x59 y4cc w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu świadczeń pracowniczy<span class="_ _0"></span>ch<span class="ff9"> </span></div></div><div class="c x7b y4cc w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4cc w65 h73"><div class="t m0 x61 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div></div><div class="c x27 y4cc w66 h73"><div class="t m0 x21 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c x84 y4cc w61 h73"><div class="t m0 x1e hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div></div><div class="c x85 y4cc w62 h73"><div class="t m0 x21 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div></div><div class="c x86 y4cc w68 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4cd w64 h78"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x7b y4cd w3e h78"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4cd w65 h78"><div class="t m0 x21 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x27 y4cd w66 h78"><div class="t m0 x8a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x84 y4cd w61 h78"><div class="t m0 x2e hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x85 y4cd w62 h78"><div class="t m0 x5c hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x86 y4cd w68 h78"><div class="t m0 x87 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4ce w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff9"> </span></div></div><div class="c x7b y4ce w3e h73"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4ce w65 h73"><div class="t m0 x8a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 y4ce w66 h73"><div class="t m0 x61 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">85<span class="ls0"> </span></div></div><div class="c x84 y4ce w61 h73"><div class="t m0 x1e hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">85<span class="ls0"> </span></div></div><div class="c x85 y4ce w62 h73"><div class="t m0 x21 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">85<span class="ls0"> </span></div></div><div class="c x86 y4ce w68 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4cf w64 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z umów z klientami<span class="ff9"> </span></div></div><div class="c x7b y4cf w3e h12"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x83 y4cf w65 h12"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div></div><div class="c x27 y4cf w66 h12"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div></div><div class="c x84 y4cf w61 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x85 y4cf w62 h12"><div class="t m0 x21 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c x86 y4cf w68 h12"><div class="t m0 x87 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y12a w64 h73"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe<span class="ff9"> </span></div></div><div class="c x7b y12a w3e h73"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y12a w65 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(18) </div></div><div class="c x27 y12a w66 h73"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(32) </div></div><div class="c x84 y12a w61 h73"><div class="t m0 x2a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(50) </div></div><div class="c x85 y12a w62 h73"><div class="t m0 x87 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y12a w68 h73"><div class="t m0 x89 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(50) </div></div><div class="c x59 y4d0 w64 h29"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _0"></span>/ (rezerwa) z tytułu odroczonego<span class="_ _0"></span> podatku dochodowego<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x7b y4d0 w3e h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4d0 w65 h29"><div class="t m0 x6c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(2 472) </div></div><div class="c x27 y4d0 w66 h29"><div class="t m0 x1e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(373) </div></div><div class="c x84 y4d0 w61 h29"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(2 845) </div></div><div class="c x85 y4d0 w62 h29"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 999 </div></div><div class="c x86 y4d0 w68 h29"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(5 844) </div></div><div class="c x59 y4d1 w64 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Kompensata </div></div><div class="c x7b y4d1 w3e h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4d1 w65 h12"><div class="t m0 x8a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y4d1 w66 h12"><div class="t m0 x14 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y4d1 w61 h12"><div class="t m0 x49 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y4d1 w62 h12"><div class="t m0 x88 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(2 999) </div></div><div class="c x86 y4d1 w68 h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 999 </div></div><div class="c x59 y4d2 w64 h79"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Aktywa <span class="_ _0"></span>/ (rezerwa) z tytułu odroczonego<span class="_ _0"></span> podatku dochodowego </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">wykaza<span class="_ _0"></span>ne w sprawozdaniu z sytuacj<span class="_ _0"></span>i finansowej<span class="_ _0"></span> </div></div><div class="c x7b y4d2 w3e h79"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y4d2 w65 h79"><div class="t m0 x6c h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">(2 472) </div></div><div class="c x27 y4d2 w66 h79"><div class="t m0 x1e h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">(373) </div></div><div class="c x84 y4d2 w61 h79"><div class="t m0 x1a h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">(2 845) </div></div><div class="c x85 y4d2 w62 h79"><div class="t m0 x87 h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x86 y4d2 w68 h79"><div class="t m0 x88 h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">(2 845) </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h47 y4d4 ff7 fs1 fc0 sc0 ls0 ws0">* <span class="_ _1b"></span><span class="ff6">Na <span class="_ _10"></span>dzień <span class="_ _1b"></span>31 <span class="_ _1b"></span>grudnia <span class="_ _10"></span>2022 <span class="_ _1b"></span>r. <span class="_ _10"></span>wartość <span class="_ _1b"></span>strat <span class="_ _1b"></span>podatkowych <span class="_ _10"></span>z <span class="_ _1b"></span>zysków <span class="_ _1b"></span>kapitałowych <span class="_ _10"></span>(o <span class="_ _1b"></span>których <span class="_ _1b"></span>mowa <span class="_ _10"></span>w <span class="_ _1b"></span>Ustawie <span class="_ _1b"></span>z <span class="_ _10"></span>dnia <span class="_ _1b"></span>15 <span class="_ _10"></span>lu<span class="_ _0"></span>tego <span class="_ _10"></span>1992 <span class="_ _1b"></span>r<span class="_ _10"></span>. <span class="_ _10"></span>o <span class="_ _1b"></span>podatku <span class="_ _10"></span>dochodowym <span class="_ _1b"></span>od <span class="_ _1b"></span>osób <span class="_ _10"></span>p<span class="_ _0"></span>rawnych, <span class="_ _10"></span>z </span></div><div class="t m0 x59 h47 y4d5 ff6 fs1 fc0 sc0 ls0 ws0">późniejszymi <span class="_ _10"></span><span class="ff7">zmianami) <span class="_ _0"></span>wynosi <span class="_ _0"></span>6 </span>195 <span class="_ _10"></span>tys. <span class="_ _0"></span>zł <span class="_ _10"></span>z <span class="_ _0"></span>czego <span class="_ _0"></span>400 <span class="_ _0"></span>tys.<span class="_ _0"></span><span class="ff7"> <span class="_ _0"></span></span><span class="ls18">zł</span><span class="ff7"> <span class="_ _10"></span>poniesiono <span class="_ _0"></span>w <span class="_ _0"></span>2018 <span class="_ _10"></span>r., <span class="_ _0"></span>838 <span class="_ _0"></span>tys.<span class="_ _0"></span> <span class="_ _0"></span></span>zł <span class="_ _10"></span><span class="ff7"> <span class="_ _0"></span>w <span class="_ _0"></span>2019 <span class="_ _10"></span>r., <span class="_ _0"></span>1 339 <span class="_ _10"></span>tys. <span class="_ _0"></span></span><span class="ls18">zł</span><span class="ff7"> <span class="_ _10"></span>w <span class="_ _0"></span>2020 <span class="_ _10"></span>r., <span class="_ _0"></span>2 </span>130 <span class="_ _10"></span>tys. <span class="_ _0"></span>zł <span class="_ _0"></span> <span class="_ _10"></span>w <span class="_ _0"></span>2021 <span class="_ _10"></span>r. <span class="_ _0"></span>oraz <span class="_ _0"></span>1<span class="_ _0"></span><span class="ff7"> 488 <span class="_ _0"></span>tys. <span class="_ _0"></span></span><span class="ls18">zł</span><span class="ff7"> <span class="_ _10"></span>w <span class="_ _0"></span>2022 <span class="_ _10"></span>r. </span></div><div class="t m0 x59 h47 y4d6 ff6 fs1 fc0 sc0 ls0 ws0">Termin na r<span class="_ _1"></span>ozliczenie straty <span class="_ _1"></span>podatkowej wynosi <span class="_ _1"></span>5 l<span class="_ _1"></span>at licząc o<span class="_ _1"></span>d<span class="ff7"> </span>kolejnego roku <span class="_ _1"></span>po r<span class="_ _1"></span>oku, w kt<span class="_ _1"></span>órym strata <span class="_ _1"></span>podatkowa została <span class="_ _1"></span>poniesiona. <span class="_ _1"></span>Aktywo od str<span class="_ _1"></span>aty podatkowej <span class="_ _1"></span>z zysków kapitał<span class="_ _1"></span>owych </div><div class="t m0 x59 h47 y4d7 ff6 fs1 fc0 sc0 ls0 ws0">na dzień 31 grudnia 2022 r. nie zostało rozpoznane z uwagi na brak pewności co do możliwości odli<span class="_ _1"></span>czenia strat podatkowych w p<span class="_ _0"></span>rzyszłośc<span class="ff7">i.</span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">42</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">14.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Dzi<span class="_ _1"></span>ał<span class="_ _1"></span>al<span class="_ _1"></span>noś<span class="_ _1"></span>ć <span class="_ _1"></span><span class="ff2">za<span class="_ _1"></span>ni<span class="_ _1"></span>ech<span class="_ _1"></span>an<span class="_ _1"></span>a </span></span></span></div><div class="t m0 x8 h1 y4d8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y4d9 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _30"> </span>o<span class="_ _0"></span>kresie <span class="_ _21"> </span>objętym <span class="_ _30"> </span>n<span class="_ _0"></span>iniejszym<span class="ff4"> <span class="_ _21"> </span>jedno<span class="_ _0"></span>stkowym <span class="_ _21"> </span>sprawozdaniem <span class="_ _21"> </span>finansowym <span class="_ _1e"> </span></span>działalność <span class="_ _21"> </span>zaniechan<span class="_ _0"></span>a <span class="_ _30"> </span>n<span class="_ _0"></span><span class="ff4">ie </span></div><div class="t m0 x8 hf y19e ff5 fs6 fc0 sc0 ls0 ws0">wystąpiła.<span class="ff4 fse"> </span></div><div class="t m0 x8 h4c y4da ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y4db ff2 fs6 fc2 sc0 ls0 ws0">15.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Rze<span class="_ _1"></span>cz<span class="_ _1"></span>owe<span class="_ _1"></span> a<span class="_ _1"></span>kt<span class="_ _1"></span>yw<span class="_ _1"></span>a <span class="_ _1"></span>trw<span class="_ _1"></span>ał<span class="_ _1"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y3dc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y4dc ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>o<span class="_ _0"></span>kresie <span class="_ _23"></span>objętym <span class="_ _23"></span>niniejszy<span class="_ _0"></span>m<span class="ff4"> <span class="_ _23"></span></span>jed<span class="_ _0"></span>nostkowym <span class="_ _23"></span>sprawozdaniem <span class="_ _23"> </span>fin<span class="_ _0"></span>ansowym <span class="_ _23"> </span>Spółka <span class="_ _23"> </span>zrealizowała<span class="_ _0"></span> <span class="_ _1b"></span>n<span class="_ _0"></span>astępujące<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y4dd ff5 fs6 fc0 sc0 ls0 ws0">inwestycje w rzeczo<span class="_ _0"></span>we aktywa trwałe:<span class="_ _0"></span><span class="ff4">  </span></div></div><div class="c x8 y4de w6a h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y4de w6b h1f"><div class="t m0 x26 hf y1e9 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4de w6c h1f"><div class="t m0 x1c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">Za okres </div></div><div class="c x8 y4df w6a h7a"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x8b y4df w6b h7a"><div class="t m0 x26 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4df w6d h7a"><div class="t m0 x40 h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x60 y4df w6e h7a"><div class="t m0 x40 h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y4e0 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Urządzenia tech<span class="_ _0"></span>niczne i maszyny<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x8b y4e0 w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y4e0 w6d h1f"><div class="t m0 x49 hf yce ff9 fs6 fc0 sc0 ls1 ws0">637<span class="ls0"> </span></div></div><div class="c x60 y4e0 w6e h1f"><div class="t m0 x49 hf yce ff9 fs6 fc0 sc0 ls1 ws0">225<span class="ls0"> </span></div></div><div class="c x8 y4e2 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Inne rzeczowe ak<span class="_ _0"></span>tywa trwałe<span class="ff9"> </span></div></div><div class="c x8b y4e2 w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y4e2 w6d h1f"><div class="t m0 x61 hf yce ff9 fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x60 y4e2 w6e h1f"><div class="t m0 x8a hf yce ff9 fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x8 y4e3 w6a h5b"><div class="t m0 x8d hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y4e3 w6b h5b"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y4e3 w6d h5b"><div class="t m0 x23 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y4e3 w6e h5b"><div class="t m0 xd hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y4e4 w6a h59"><div class="t m0 xd h11 y11b ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y4e4 w6b h59"><div class="t m0 x26 h10 y11b ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e4 w6d h59"><div class="t m0 x49 h11 y400 ffb fs6 fc0 sc0 ls1 ws0">659<span class="ls0"> </span></div></div><div class="c x60 y4e4 w6e h59"><div class="t m0 x49 h11 y400 ffb fs6 fc0 sc0 ls1 ws0">232<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y2e9 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y4e5 ff5 fs6 fc0 sc0 ls0 ws0">Według <span class="_ _0"></span>stanu<span class="_ _0"></span> <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _10"></span><span class="ff4">31 <span class="_ _0"></span>grudnia <span class="_ _10"></span>2023 <span class="_ _0"></span>r. <span class="_ _0"></span>oraz <span class="_ _10"></span>31 <span class="_ _0"></span>grudnia<span class="_ _0"></span> <span class="ls1">202</span>2 <span class="_ _0"></span>r<span class="_ _0"></span>. <span class="_ _0"></span>na <span class="_ _0"></span></span>majątku <span class="_ _10"></span>Spółki <span class="_ _0"></span>Vercom <span class="_ _0"></span>S.A.<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span>(w <span class="_ _0"></span>tym <span class="_ _10"></span>na </span></div><div class="t m0 x8 hb y4e6 ff4 fs6 fc0 sc0 ls0 ws0">rzeczowych <span class="_ _1"></span>aktywach <span class="_ _1"></span><span class="ff5">trwałych<span class="ff4">) <span class="_ _1"></span>ustanowiony <span class="_ _1"></span>jest <span class="_ _b"></span>zastaw <span class="_ _1"></span>rejestrowy<span class="ff5">, <span class="_ _1"></span>jako <span class="_ _1"></span>zabezpieczenie <span class="_ _b"></span>kred<span class="_ _0"></span>ytu <span class="_ _b"></span>zaciąg<span class="_ _0"></span>niętego </span></span></span></div><div class="t m0 x8 hb y4e7 ff4 fs6 fc0 sc0 ls0 ws0">przez Verco<span class="_ _0"></span>m S.A. w <span class="ff5">konsorcjum mBan<span class="_ _0"></span>k S.A. oraz ING Bank <span class="_ _0"></span>Śląski S.</span><span class="ls16">A.<span class="_ _0"></span></span> (nota <span class="ls6">30<span class="_ _0"></span><span class="ls8">).</span></span> </div><div class="t m0 x8 h4c y20d ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y4e8 ff5 fs6 fc0 sc0 ls0 ws0">W  poniższ<span class="ff4 lsa">ej<span class="ls0"> <span class="_ _22"> </span>tabeli  </span></span>przedstawiono  zmiany  stanu <span class="_ _1d"> </span>r<span class="_ _0"></span>zeczowych  aktywów  trwałych <span class="_ _22"> </span>w<span class="_ _0"></span><span class="ff4 ls6">g  <span class="ls0">grup  ro<span class="_ _1"></span>dzajowych  w </span></span></div><div class="t m0 x8 hb y4e9 ff5 fs6 fc0 sc0 ls0 ws0">okresach spr<span class="_ _0"></span>awozdawczych zakończ<span class="_ _0"></span>onych 3<span class="ff4">1<span class="_ _0"></span> grudnia <span class="ls6">20<span class="ls1">23</span></span> r. oraz 31<span class="_ _0"></span> grudnia <span class="ls1">20<span class="ls6">22</span></span> <span class="_ _0"></span>r. </span></div></div><div class="c x8 y4ea w6f h7b"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x6a y4ea w70 h7b"><div class="t m0 x1f hf y148 ff9 fs6 fc0 sc0 ls0 ws0">Budynki i </div><div class="t m0 x41 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">budowle </div></div><div class="c x31 y4ea w71 h7b"><div class="t m0 x23 hf y48f ffe fs6 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x2a hf y148 ff9 fs6 fc0 sc0 ls0 ws0">techniczne </div><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls0 ws0"> i maszyny </div></div><div class="c x8e y4ea w72 h7b"><div class="t m0 x26 hf y148 ff9 fs6 fc0 sc0 ls0 ws0">Inne rzeczowe </div><div class="t m0 x42 hf y90 ffe fs6 fc0 sc0 ls0 ws0">aktywa trwałe<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x8f y4ea w73 h7b"><div class="t m0 x3f h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Ogółem<span class="ffb"> </span></div></div><div class="c x8 y4eb w6f h29"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Wartość począ<span class="_ _0"></span>tkowa<span class="ffb"> </span></div></div><div class="c x6a y4eb w70 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y4eb w71 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4eb w72 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y4eb w73 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y4ec w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4ec w70 h12"><div class="t m0 x1b h11 y90 ffb fs6 fc0 sc0 ls1 ws0">224<span class="ls0"> </span></div></div><div class="c x31 y4ec w71 h12"><div class="t m0 x5c h11 y90 ffb fs6 fc0 sc0 ls1 ws0">753<span class="ls0"> </span></div></div><div class="c x8e y4ec w72 h12"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls1 ws0">590<span class="ls0"> </span></div></div><div class="c x8f y4ec w73 h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 567 </div></div><div class="c x8 y4ed w6f h19"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff9"> </span></div></div><div class="c x6a y4ed w70 h19"><div class="t m0 x1e hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4ed w71 h19"><div class="t m0 x5c hf y9f ff9 fs6 fc0 sc0 ls1 ws0">225<span class="ls0"> </span></div></div><div class="c x8e y4ed w72 h19"><div class="t m0 x17 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x8f y4ed w73 h19"><div class="t m0 x88 h11 y9f ffb fs6 fc0 sc0 ls1 ws0">232<span class="ls0"> </span></div></div><div class="c x8 y4ee w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x6a y4ee w70 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4ee w71 h12"><div class="t m0 x14 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(54) </div></div><div class="c x8e y4ee w72 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(10) </div></div><div class="c x8f y4ee w73 h12"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(64) </div></div><div class="c x8 y4ef w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x6a y4ef w70 h12"><div class="t m0 x1b h11 y90 ffb fs6 fc0 sc0 ls1 ws0">224<span class="ls0"> </span></div></div><div class="c x31 y4ef w71 h12"><div class="t m0 x5c h11 y90 ffb fs6 fc0 sc0 ls1 ws0">924<span class="ls0"> </span></div></div><div class="c x8e y4ef w72 h12"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls1 ws0">587<span class="ls0"> </span></div></div><div class="c x8f y4ef w73 h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 735 </div></div><div class="c x8 y4f0 w6f h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4f0 w70 h16"><div class="t m0 x1b h11 y99 ffb fs6 fc0 sc0 ls1 ws0">224<span class="ls0"> </span></div></div><div class="c x31 y4f0 w71 h16"><div class="t m0 x5c h11 y99 ffb fs6 fc0 sc0 ls1 ws0">924<span class="ls0"> </span></div></div><div class="c x8e y4f0 w72 h16"><div class="t m0 x6d h11 y99 ffb fs6 fc0 sc0 ls1 ws0">587<span class="ls0"> </span></div></div><div class="c x8f y4f0 w73 h16"><div class="t m0 x23 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">1 735 </div></div><div class="c x8 y4f1 w6f h7c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff9"> </span></div></div><div class="c x6a y4f1 w70 h7c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4f1 w71 h7c"><div class="t m0 x5c hf y97 ff9 fs6 fc0 sc0 ls1 ws0">637<span class="ls0"> </span></div></div><div class="c x8e y4f1 w72 h7c"><div class="t m0 x49 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c x8f y4f1 w73 h7c"><div class="t m0 x88 h11 y97 ffb fs6 fc0 sc0 ls1 ws0">659<span class="ls0"> </span></div></div><div class="c x8 y4f2 w6f h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu połączenia jednostek<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x6a y4f2 w70 h29"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4f2 w71 h29"><div class="t m0 x5c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">874<span class="ls0"> </span></div></div><div class="c x8e y4f2 w72 h29"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y4f2 w73 h29"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">874<span class="ls0"> </span></div></div><div class="c x8 y23c w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Reklasyfikacje / pr<span class="_ _0"></span>zeniesienia </div></div><div class="c x6a y23c w70 h12"><div class="t m0 xd hf y92 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y23c w71 h12"><div class="t m0 x14 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(65) </div></div><div class="c x8e y23c w72 h12"><div class="t m0 x8a hf y92 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8f y23c w73 h12"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(65) </div></div><div class="c x8 y447 w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x6a y447 w70 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y447 w71 h12"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(142) </div></div><div class="c x8e y447 w72 h12"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y447 w73 h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(142) </div></div><div class="c x8 y4f3 w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2023 r. <span class="_ _0"></span> </span></div></div><div class="c x6a y4f3 w70 h12"><div class="t m0 x1b h11 y90 ffb fs6 fc0 sc0 ls1 ws0">224<span class="ls0"> </span></div></div><div class="c x31 y4f3 w71 h12"><div class="t m0 x17 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 228 </div></div><div class="c x8e y4f3 w72 h12"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls1 ws0">610<span class="ls0"> </span></div></div><div class="c x8f y4f3 w73 h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">3 062 </div></div><div class="c x8 y4f4 w6f h16"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c x6a y4f4 w70 h16"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y4f4 w71 h16"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4f4 w72 h16"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y4f4 w73 h16"><div class="t m0 xd h11 y99 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y4f5 w6f h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4f5 w70 h16"><div class="t m0 x18 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">(85) </div></div><div class="c x31 y4f5 w71 h16"><div class="t m0 x90 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">(510) </div></div><div class="c x8e y4f5 w72 h16"><div class="t m0 x88 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">(343) </div></div><div class="c x8f y4f5 w73 h16"><div class="t m0 x23 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">(938) </div></div><div class="c x8 y4f6 w6f h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6a y4f6 w70 h29"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(22) </div></div><div class="c x31 y4f6 w71 h29"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(171) </div></div><div class="c x8e y4f6 w72 h29"><div class="t m0 x88 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(101) </div></div><div class="c x8f y4f6 w73 h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(294) </div></div><div class="c x8 y4f7 w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x6a y4f7 w70 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4f7 w71 h12"><div class="t m0 x44 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">50<span class="ls0"> </span></div></div><div class="c x8e y4f7 w72 h12"><div class="t m0 x17 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">9 </div></div><div class="c x8f y4f7 w73 h12"><div class="t m0 x1d h11 y90 ffb fs6 fc0 sc0 ls1 ws0">59<span class="ls0"> </span></div></div><div class="c x8 y4f8 w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> grudnia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4f8 w70 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(107) </div></div><div class="c x31 y4f8 w71 h12"><div class="t m0 x90 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(631) </div></div><div class="c x8e y4f8 w72 h12"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(435) </div></div><div class="c x8f y4f8 w73 h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(1 173) </div></div><div class="c x8 y4f9 w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4f9 w70 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(107) </div></div><div class="c x31 y4f9 w71 h12"><div class="t m0 x90 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(631) </div></div><div class="c x8e y4f9 w72 h12"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(435) </div></div><div class="c x8f y4f9 w73 h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(1 173) </div></div><div class="c x8 y4fa w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6a y4fa w70 h12"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(22) </div></div><div class="c x31 y4fa w71 h12"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(217) </div></div><div class="c x8e y4fa w72 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(46) </div></div><div class="c x8f y4fa w73 h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(285) </div></div><div class="c x8 y4fb w6f h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x6a y4fb w70 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4fb w71 h12"><div class="t m0 x5c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">124<span class="ls0"> </span></div></div><div class="c x8e y4fb w72 h12"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y4fb w73 h12"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">124<span class="ls0"> </span></div></div><div class="c x8 y4fc w6f h7d"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu połączenia jednostek<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x6a y4fc w70 h7d"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y4fc w71 h7d"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(808) </div></div><div class="c x8e y4fc w72 h7d"><div class="t m0 x90 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y4fc w73 h7d"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(808) </div></div><div class="c x8 y4fd w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> grudnia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x6a y4fd w70 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(129) </div></div><div class="c x31 y4fd w71 h12"><div class="t m0 x91 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(1 532) </div></div><div class="c x8e y4fd w72 h12"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(481) </div></div><div class="c x8f y4fd w73 h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(2 142) </div></div><div class="c x8 y4fe w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Wartość księg<span class="_ _0"></span>owa<span class="ffb"> </span></div></div><div class="c x6a y4fe w70 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y4fe w71 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4fe w72 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y4fe w73 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y4ff w6f h16"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Na dzień 1 <span class="_ _0"></span>stycznia 2022 r. <span class="ff9"> </span></div></div><div class="c x6a y4ff w70 h16"><div class="t m0 x1b hf y99 ff9 fs6 fc0 sc0 ls1 ws0">139<span class="ls0"> </span></div></div><div class="c x31 y4ff w71 h16"><div class="t m0 x5c hf y99 ff9 fs6 fc0 sc0 ls1 ws0">243<span class="ls0"> </span></div></div><div class="c x8e y4ff w72 h16"><div class="t m0 x6d hf y99 ff9 fs6 fc0 sc0 ls1 ws0">247<span class="ls0"> </span></div></div><div class="c x8f y4ff w73 h16"><div class="t m0 x88 h11 y99 ffb fs6 fc0 sc0 ls1 ws0">629<span class="ls0"> </span></div></div><div class="c x8 y500 w6f h1c"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31 g<span class="_ _0"></span>rudnia 2022 r. <span class="ffb"> </span></div></div><div class="c x6a y500 w70 h1c"><div class="t m0 x1b h11 y97 ffb fs6 fc0 sc0 ls1 ws0">117<span class="ls0"> </span></div></div><div class="c x31 y500 w71 h1c"><div class="t m0 x5c h11 y97 ffb fs6 fc0 sc0 ls1 ws0">293<span class="ls0"> </span></div></div><div class="c x8e y500 w72 h1c"><div class="t m0 x6d h11 y97 ffb fs6 fc0 sc0 ls1 ws0">152<span class="ls0"> </span></div></div><div class="c x8f y500 w73 h1c"><div class="t m0 x88 h11 y97 ffb fs6 fc0 sc0 ls1 ws0">562<span class="ls0"> </span></div></div><div class="c x8 y501 w6f h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31 g<span class="_ _0"></span>rudnia 2023 r. <span class="ffb"> </span></div></div><div class="c x6a y501 w70 h12"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls1 ws0">95<span class="ls0"> </span></div></div><div class="c x31 y501 w71 h12"><div class="t m0 x5c h11 y90 ffb fs6 fc0 sc0 ls1 ws0">696<span class="ls0"> </span></div></div><div class="c x8e y501 w72 h12"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls1 ws0">129<span class="ls0"> </span></div></div><div class="c x8f y501 w73 h12"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">920<span class="ls0"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:439.516000px;bottom:522.841000px;width:14.500000px;height:17.240000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x8 y198 w74 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">43</span> </span></span></div><div class="t m0 x8 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _1b"></span>dzień <span class="_ _1b"></span><span class="ff4">31 <span class="_ _1b"></span>grudnia <span class="_ _1b"></span>2023 <span class="_ _1b"></span>r. <span class="_ _10"></span>oraz <span class="_ _1b"></span>31 <span class="_ _1b"></span>grudnia <span class="_ _1b"></span>2022 <span class="_ _1b"></span>r<span class="ls7">. <span class="_ _1b"></span></span> <span class="_ _10"></span></span>Spó<span class="_ _0"></span>łka <span class="_ _10"></span>nie <span class="_ _1b"></span>miała <span class="_ _1b"></span>istotnych <span class="_ _1b"></span>zobowiązań <span class="_ _1b"></span>umownych <span class="_ _1b"></span>do </div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">nabycia rze<span class="_ _0"></span>czowych <span class="ff5">aktywów trwałych<span class="_ _0"></span>.</span> </div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1ff ff2 fs6 fc2 sc0 ls0 ws0">16.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Pra<span class="_ _1"></span>wo<span class="_ _1"></span> d<span class="_ _1"></span>o <span class="_ _1"></span>kor<span class="_ _1"></span>zys<span class="_ _1"></span>t<span class="_ _1"></span>ani<span class="_ _1"></span>a <span class="_ _1"></span>z <span class="_ _1"></span>akt<span class="_ _1"></span>y<span class="_ _1"></span>wów<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y502 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y503 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>okresie <span class="_ _1d"> </span>objętym <span class="_ _1c"> </span>niniejszym<span class="_ _0"></span><span class="ff4"> <span class="_ _1c"></span>jednostko<span class="_ _0"></span>wym <span class="_ _1c"></span></span>sprawozdaniem <span class="_ _1d"> </span>finansowym <span class="_ _1c"> </span>Spółk<span class="_ _0"></span>a <span class="_ _1c"> </span>podpisała <span class="_ _1c"> </span>no<span class="_ _0"></span>we <span class="_ _1c"> </span>umowy </div><div class="t m0 x8 hb y504 ff5 fs6 fc0 sc0 ls0 ws0">leasingowe na <span class="_ _0"></span>korzystanie z następujący<span class="_ _0"></span>ch aktywów: <span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c x8 y167 w6a h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y167 w6b h1f"><div class="t m0 x26 hf y1e9 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y167 w6c h1f"><div class="t m0 x1c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">Za okres </div></div><div class="c x8 y505 w6a h7a"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls19 ws0">w <span class="ff12 ls0">tys. zł<span class="ffd"> </span></span></div></div><div class="c x8b y505 w6b h7a"><div class="t m0 x26 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y505 w6d h7a"><div class="t m0 x40 h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x60 y505 w6e h7a"><div class="t m0 x40 h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y1ce w6a h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Powierzchnia b<span class="_ _0"></span>iurowa </div></div><div class="c x8b y1ce w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y1ce w6d h1f"><div class="t m0 x91 hf yce ff9 fs6 fc0 sc0 ls1 ws0">975<span class="ls0"> </span></div></div><div class="c x60 y1ce w6e h1f"><div class="t m0 x14 hf yce ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y506 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Sprzęt IT, serwer<span class="_ _0"></span>y<span class="ff9"> </span></div></div><div class="c x8b y506 w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y506 w6d h1f"><div class="t m0 x1e hf yce ff9 fs6 fc0 sc0 ls0 ws0">1 662 </div></div><div class="c x60 y506 w6e h1f"><div class="t m0 x91 hf yce ff9 fs6 fc0 sc0 ls1 ws0">711<span class="ls0"> </span></div></div><div class="c x8 y507 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki tran<span class="_ _0"></span>sportu<span class="ff9"> </span></div></div><div class="c x8b y507 w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y507 w6d h1f"><div class="t m0 x91 hf yce ff9 fs6 fc0 sc0 ls1 ws0">292<span class="ls0"> </span></div></div><div class="c x60 y507 w6e h1f"><div class="t m0 x14 hf yce ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y508 w6a h51"><div class="t m0 x8d hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y508 w6b h51"><div class="t m0 xd hb y197 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y508 w6d h51"><div class="t m0 x23 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y508 w6e h51"><div class="t m0 xd hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y509 w6a h59"><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y509 w6b h59"><div class="t m0 x26 h10 yb5 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y509 w6d h59"><div class="t m0 x1e h11 y50a ffb fs6 fc0 sc0 ls0 ws0">2 929 </div></div><div class="c x60 y509 w6e h59"><div class="t m0 x91 h11 y50a ffb fs6 fc0 sc0 ls1 ws0">711<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y50b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y50c ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>po<span class="_ _0"></span>niższ<span class="ff4 lsa">ej<span class="ls0"> <span class="_ _1c"> </span>tab<span class="_ _0"></span>eli <span class="_ _1c"></span>pr<span class="_ _0"></span>zedstawiono<span class="_ _0"></span> <span class="_ _1c"></span>zmian<span class="_ _0"></span>y <span class="_ _1c"> </span>stanu<span class="_ _0"></span> <span class="_ _1d"> </span></span></span>praw <span class="_ _1d"> </span>do <span class="_ _1c"> </span>ko<span class="_ _0"></span>rzystania <span class="_ _1d"> </span>z <span class="_ _1c"> </span>akty<span class="_ _0"></span>wów<span class="ff4"> <span class="_ _1d"> </span>w<span class="ls1">g <span class="_ _1c"> </span></span>gru<span class="_ _0"></span>p <span class="_ _1c"> </span>ro<span class="_ _0"></span>dzajowych <span class="_ _1d"> </span>w </span></div><div class="t m0 x8 hb y50d ff5 fs6 fc0 sc0 ls0 ws0">okresach spr<span class="_ _0"></span>awozdawczych zakończ<span class="_ _0"></span>onych 3<span class="ff4">1<span class="_ _0"></span> grudnia <span class="ls6">20<span class="ls1">23</span></span> r. oraz 31<span class="_ _0"></span> grudnia <span class="ls1">20</span>22 r. </span></div><div class="t m0 x8 hb y50e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y50f w75 h7e"><div class="t m0 xd hc y90 ff6 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ff7"> </span></div></div><div class="c x92 y50f w76 h7e"><div class="t m0 x42 hf y148 ff9 fs6 fc0 sc0 ls0 ws0">Powierzchnia </div><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">biurowa </div></div><div class="c x93 y50f w77 h7e"><div class="t m0 xf hf y148 ffe fs6 fc0 sc0 ls0 ws0">Sprzęt IT, </div><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">serwery </div></div><div class="c x94 y50f w78 h7e"><div class="t m0 x3f hf y148 ffe fs6 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x15 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">transportu </div></div><div class="c x95 y50f w79 h7e"><div class="t m0 x88 hf y411 ff9 fs6 fc0 sc0 ls0 ws0">Inne </div><div class="t m0 x2c hf y148 ff9 fs6 fc0 sc0 ls0 ws0">rzeczowe </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">aktywa trwałe<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x96 y50f w7a h7e"><div class="t m0 x2d h1d y160 ff3 fs6 fc0 sc0 ls0 ws0">Ogółem<span class="ff2"> </span></div></div><div class="c x8 y510 w75 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Wartość począ<span class="_ _0"></span>tkowa<span class="ffb"> </span></div></div><div class="c x92 y510 w76 h12"><div class="t m0 xd h11 y92 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y510 w77 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y510 w78 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y510 w79 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y510 w7a h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y511 w75 h19"><div class="t m0 xd h11 ya5 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x92 y511 w76 h19"><div class="t m0 x2a h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">2 814 </div></div><div class="c x93 y511 w77 h19"><div class="t m0 x11 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">1 974 </div></div><div class="c x94 y511 w78 h19"><div class="t m0 x29 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">2 799 </div></div><div class="c x95 y511 w79 h19"><div class="t m0 x20 h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">486<span class="ls0"> </span></div></div><div class="c x96 y511 w7a h19"><div class="t m0 x29 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">8 073 </div></div><div class="c x8 y512 w75 h12"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu nabycia<span class="ff4"> </span></div></div><div class="c x92 y512 w76 h12"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y512 w77 h12"><div class="t m0 x81 hb y90 ff4 fs6 fc0 sc0 ls1 ws0">711<span class="ls0"> </span></div></div><div class="c x94 y512 w78 h12"><div class="t m0 x1d hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x95 y512 w79 h12"><div class="t m0 x79 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y512 w7a h12"><div class="t m0 x6c h1d y90 ff2 fs6 fc0 sc0 ls1 ws0">711<span class="ls0"> </span></div></div><div class="c x8 y513 w75 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x92 y513 w76 h12"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y513 w77 h12"><div class="t m0 x6d hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x94 y513 w78 h12"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(572) </div></div><div class="c x95 y513 w79 h12"><div class="t m0 x79 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y513 w7a h12"><div class="t m0 x11 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(572) </div></div><div class="c x8 y514 w75 h16"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x92 y514 w76 h16"><div class="t m0 x2a h11 y99 ffb fs6 fc0 sc0 ls0 ws0">2 814 </div></div><div class="c x93 y514 w77 h16"><div class="t m0 x11 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">2 685 </div></div><div class="c x94 y514 w78 h16"><div class="t m0 x29 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">2 227 </div></div><div class="c x95 y514 w79 h16"><div class="t m0 x20 h11 y99 ffb fs6 fc0 sc0 ls1 ws0">486<span class="ls0"> </span></div></div><div class="c x96 y514 w7a h16"><div class="t m0 x29 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">8 212 </div></div><div class="c x8 y515 w75 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x92 y515 w76 h12"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 814 </div></div><div class="c x93 y515 w77 h12"><div class="t m0 x11 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 685 </div></div><div class="c x94 y515 w78 h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 227 </div></div><div class="c x95 y515 w79 h12"><div class="t m0 x20 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">486<span class="ls0"> </span></div></div><div class="c x96 y515 w7a h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">8 212 </div></div><div class="c x8 y516 w75 h12"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu nabycia<span class="ff4"> </span></div></div><div class="c x92 y516 w76 h12"><div class="t m0 x1d hb y90 ff4 fs6 fc0 sc0 ls1 ws0">975<span class="ls0"> </span></div></div><div class="c x93 y516 w77 h12"><div class="t m0 x11 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">1 662 </div></div><div class="c x94 y516 w78 h12"><div class="t m0 x23 hb y90 ff4 fs6 fc0 sc0 ls1 ws0">292<span class="ls0"> </span></div></div><div class="c x95 y516 w79 h12"><div class="t m0 x79 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y516 w7a h12"><div class="t m0 x29 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">2 929 </div></div><div class="c x8 y517 w75 h16"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">Reklasyfikacje / pr<span class="_ _0"></span>zeniesienie </div></div><div class="c x92 y517 w76 h16"><div class="t m0 x17 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y517 w77 h16"><div class="t m0 x88 hb y99 ff4 fs6 fc0 sc0 ls1 ws0">65<span class="ls0"> </span></div></div><div class="c x94 y517 w78 h16"><div class="t m0 x2e hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y517 w79 h16"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y517 w7a h16"><div class="t m0 x88 h1d y99 ff2 fs6 fc0 sc0 ls1 ws0">65<span class="ls0"> </span></div></div><div class="c x8 y349 w75 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x92 y349 w76 h12"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y349 w77 h12"><div class="t m0 x6d hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x94 y349 w78 h12"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(98) </div></div><div class="c x95 y349 w79 h12"><div class="t m0 x79 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y349 w7a h12"><div class="t m0 x23 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(98) </div></div><div class="c x8 y255 w75 h40"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2023 r. <span class="_ _0"></span> </span></div></div><div class="c x92 y255 w76 h40"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">3 789 </div></div><div class="c x93 y255 w77 h40"><div class="t m0 x11 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">4 412 </div></div><div class="c x94 y255 w78 h40"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 420 </div></div><div class="c x95 y255 w79 h40"><div class="t m0 x20 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">486<span class="ls0"> </span></div></div><div class="c x96 y255 w7a h40"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">11 108 </div></div><div class="c x8 y518 w75 h16"><div class="t m0 xd h1d yb1 ff2 fs6 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c x92 y518 w76 h16"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x93 y518 w77 h16"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x94 y518 w78 h16"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y518 w79 h16"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y518 w7a h16"><div class="t m0 xd h1d yb1 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y519 w75 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x92 y519 w76 h12"><div class="t m0 x63 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(1 668) </div></div><div class="c x93 y519 w77 h12"><div class="t m0 x2b h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(1 159) </div></div><div class="c x94 y519 w78 h12"><div class="t m0 x2c h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(1 014) </div></div><div class="c x95 y519 w79 h12"><div class="t m0 x81 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(446) </div></div><div class="c x96 y519 w7a h12"><div class="t m0 x2b h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(4 287) </div></div><div class="c x8 y186 w75 h1c"><div class="t m0 xd hf y97 ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x92 y186 w76 h1c"><div class="t m0 x12 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">(484) </div></div><div class="c x93 y186 w77 h1c"><div class="t m0 x34 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">(472) </div></div><div class="c x94 y186 w78 h1c"><div class="t m0 x29 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">(416) </div></div><div class="c x95 y186 w79 h1c"><div class="t m0 x30 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">(40) </div></div><div class="c x96 y186 w7a h1c"><div class="t m0 x2b h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">(1 412) </div></div><div class="c x8 y51a w75 h13"><div class="t m0 xd hf y95 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x92 y51a w76 h13"><div class="t m0 x17 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y51a w77 h13"><div class="t m0 x6d hb y95 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x94 y51a w78 h13"><div class="t m0 x23 hb y95 ff4 fs6 fc0 sc0 ls1 ws0">572<span class="ls0"> </span></div></div><div class="c x95 y51a w79 h13"><div class="t m0 x79 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y51a w7a h13"><div class="t m0 x6c h1d y95 ff2 fs6 fc0 sc0 ls1 ws0">572<span class="ls0"> </span></div></div><div class="c x8 y66 w75 h13"><div class="t m0 xd h11 y95 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x92 y66 w76 h13"><div class="t m0 x63 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(2 152) </div></div><div class="c x93 y66 w77 h13"><div class="t m0 x2b h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(1 631) </div></div><div class="c x94 y66 w78 h13"><div class="t m0 x29 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(858) </div></div><div class="c x95 y66 w79 h13"><div class="t m0 x81 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(486) </div></div><div class="c x96 y66 w7a h13"><div class="t m0 x2b h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">(5 127) </div></div><div class="c x8 y51b w75 h16"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x92 y51b w76 h16"><div class="t m0 x63 h1d y99 ff2 fs6 fc0 sc0 ls0 ws0">(2 152) </div></div><div class="c x93 y51b w77 h16"><div class="t m0 x2b h1d y99 ff2 fs6 fc0 sc0 ls0 ws0">(1 631) </div></div><div class="c x94 y51b w78 h16"><div class="t m0 x29 h1d y99 ff2 fs6 fc0 sc0 ls0 ws0">(858) </div></div><div class="c x95 y51b w79 h16"><div class="t m0 x81 h1d y99 ff2 fs6 fc0 sc0 ls0 ws0">(486) </div></div><div class="c x96 y51b w7a h16"><div class="t m0 x2b h1d y99 ff2 fs6 fc0 sc0 ls0 ws0">(5 127) </div></div><div class="c x8 y51c w75 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x92 y51c w76 h12"><div class="t m0 x12 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(574) </div></div><div class="c x93 y51c w77 h12"><div class="t m0 x34 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(765) </div></div><div class="c x94 y51c w78 h12"><div class="t m0 x29 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(440) </div></div><div class="c x95 y51c w79 h12"><div class="t m0 x79 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y51c w7a h12"><div class="t m0 x2b h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(1 779) </div></div><div class="c x8 y51d w75 h16"><div class="t m0 xd hf y99 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x92 y51d w76 h16"><div class="t m0 x17 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x93 y51d w77 h16"><div class="t m0 x6d hb y99 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x94 y51d w78 h16"><div class="t m0 x12 hb y99 ff4 fs6 fc0 sc0 ls1 ws0">98<span class="ls0"> </span></div></div><div class="c x95 y51d w79 h16"><div class="t m0 x79 hb y99 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y51d w7a h16"><div class="t m0 x88 h1d y99 ff2 fs6 fc0 sc0 ls1 ws0">98<span class="ls0"> </span></div></div><div class="c x8 y329 w75 h29"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2023 r. <span class="_ _0"></span> </span></div></div><div class="c x92 y329 w76 h29"><div class="t m0 x63 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(2 726) </div></div><div class="c x93 y329 w77 h29"><div class="t m0 x2b h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(2 396) </div></div><div class="c x94 y329 w78 h29"><div class="t m0 x2c h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(1 199) </div></div><div class="c x95 y329 w79 h29"><div class="t m0 x81 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(486) </div></div><div class="c x96 y329 w7a h29"><div class="t m0 x2b h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">(6 808) </div></div><div class="c x8 y51e w75 h13"><div class="t m0 xd h11 y43f ffc fs6 fc0 sc0 ls0 ws0">Wartość księg<span class="_ _0"></span>owa<span class="ffb"> </span></div></div><div class="c x92 y51e w76 h13"><div class="t m0 xd h11 y94 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y51e w77 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y51e w78 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y51e w79 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y51e w7a h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y51f w75 h16"><div class="t m0 xd hf y99 ffe fs6 fc0 sc0 ls0 ws0">Na dzień 1 <span class="_ _0"></span>stycznia 2022 r. <span class="ff9"> </span></div></div><div class="c x92 y51f w76 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">1 146 </div></div><div class="c x93 y51f w77 h16"><div class="t m0 x81 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">815<span class="ls0"> </span></div></div><div class="c x94 y51f w78 h16"><div class="t m0 x29 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">1 785 </div></div><div class="c x95 y51f w79 h16"><div class="t m0 x6d hf y99 ff9 fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c x96 y51f w7a h16"><div class="t m0 x29 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">3 786 </div></div><div class="c x8 y520 w75 h21"><div class="t m0 xd h11 y95 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31<span class="ffb"> <span class="_ _0"></span>grudnia 2022 r.  </span></div></div><div class="c x92 y520 w76 h21"><div class="t m0 x1d h11 y95 ffb fs6 fc0 sc0 ls1 ws0">662<span class="ls0"> </span></div></div><div class="c x93 y520 w77 h21"><div class="t m0 x11 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">1 054 </div></div><div class="c x94 y520 w78 h21"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">1 369 </div></div><div class="c x95 y520 w79 h21"><div class="t m0 x79 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y520 w7a h21"><div class="t m0 x29 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">3 085 </div></div><div class="c x8 y521 w75 h36"><div class="t m0 xd h11 y197 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31<span class="ffb"> <span class="_ _0"></span>grudnia 2023 r.  </span></div></div><div class="c x92 y521 w76 h36"><div class="t m0 x2a h11 y197 ffb fs6 fc0 sc0 ls0 ws0">1 063 </div></div><div class="c x93 y521 w77 h36"><div class="t m0 x11 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">2 016 </div></div><div class="c x94 y521 w78 h36"><div class="t m0 x29 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">1 221 </div></div><div class="c x95 y521 w79 h36"><div class="t m0 x79 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y521 w7a h36"><div class="t m0 x29 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">4 300 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y522 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y523 ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _1c"> </span>wartość <span class="_ _1c"> </span>praw <span class="_ _1c"> </span>do <span class="_ _1c"> </span>ko<span class="_ _0"></span>rzystania <span class="_ _1c"> </span>z <span class="_ _1c"> </span>aktywów <span class="_ _1c"> </span>składa <span class="_ _1c"> </span>się <span class="_ _1c"> </span>głó<span class="_ _0"></span>wnie <span class="_ _1c"> </span>powierzc<span class="_ _0"></span>hnia <span class="_ _1d"> </span><span class="ff4">biurowa, <span class="_ _1c"></span>w<span class="_ _0"></span> <span class="ls1">kt</span></span>órej <span class="_ _23"> </span>m<span class="_ _0"></span>ieści <span class="_ _1c"> </span>się </div><div class="t m0 x8 hb y524 ff5 fs6 fc0 sc0 ls0 ws0">siedziba <span class="_ _0"></span>Spó<span class="_ _0"></span>łki. <span class="_ _0"></span>Vercom <span class="_ _10"></span>S.A. <span class="_ _0"></span><span class="ff4 ls1">pod<span class="ls0">najmuje <span class="_ _10"></span>biuro <span class="_ _0"></span>od <span class="_ _0"></span>jedno<span class="_ _0"></span>stki <span class="_ _0"></span></span></span>zależnej<span class="ff4"> <span class="_ _10"></span></span>Oxylion <span class="_ _0"></span>S.A.<span class="_ _0"></span> <span class="_ _0"></span>Do <span class="_ _0"></span>oszacowania <span class="_ _0"></span>war<span class="_ _0"></span>tości </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">44</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">prawa <span class="_ _c"> </span>do <span class="_ _30"> </span>użytkowan<span class="_ _0"></span>ia <span class="_ _c"> </span>aktywów <span class="_ _c"> </span>p<span class="_ _0"></span>rzyjęto <span class="_ _c"> </span>okres <span class="_ _30"> </span>analogiczny <span class="_ _c"> </span>jak <span class="_ _30"> </span>dla <span class="_ _c"> </span>spółki <span class="_ _30"> </span>Oxylion <span class="_ _c"> </span>S.A.<span class="_ _0"></span>, <span class="_ _c"> </span>wynikający </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">bezpośredn<span class="_ _0"></span>io <span class="_ _23"></span>z <span class="_ _23"></span>umowy <span class="_ _1c"> </span>tj. <span class="_ _23"> </span>okres <span class="_ _1c"> </span>7 <span class="_ _23"> </span>lat <span class="_ _1c"> </span>(nieodwołalny <span class="_ _1c"> </span>okres <span class="_ _23"> </span>ob<span class="_ _0"></span>owiązywania <span class="_ _23"> </span>u<span class="_ _0"></span>mowy <span class="_ _23"></span>leasingu)<span class="_ _0"></span>. <span class="_ _1c"> </span>W <span class="_ _1c"> </span>związku <span class="_ _23"> </span><span class="ff4">z </span></div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">planowanym <span class="_ _1f"> </span>przedłużeniem  umowy  najmu  biurowca<span class="_ _0"></span>  do  dnia  30  czerwca  2025  r.  dokonano  ponownego </div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">oszacowania <span class="_ _1f"> </span>wartości <span class="_ _32"> </span>p<span class="_ _0"></span>rawa  d<span class="_ _0"></span>o  korzy<span class="_ _0"></span>stania  z <span class="_ _1f"> </span>aktywów.  Zwięk<span class="_ _0"></span>szenie  p<span class="_ _0"></span>rawa  do<span class="_ _0"></span>  użytkowania <span class="_ _1f"> </span>w  wyn<span class="_ _0"></span>iku </div><div class="t m0 x8 hb y200 ff5 fs6 fc0 sc0 ls0 ws0">wydłużenia <span class="_ _10"></span>okresu <span class="_ _0"></span>najmu<span class="_ _0"></span> o<span class="_ _0"></span>raz <span class="_ _0"></span>zwiększenia <span class="_ _0"></span>czyn<span class="_ _0"></span>szu <span class="_ _0"></span>najmu <span class="_ _0"></span>w <span class="_ _0"></span>zwią<span class="_ _0"></span>zku <span class="_ _0"></span>z <span class="_ _0"></span>je<span class="_ _10"></span>go <span class="_ _0"></span>ind<span class="_ _0"></span>eksacją <span class="_ _0"></span>wyniosło <span class="_ _10"></span><span class="ff4 ls1">736<span class="ls0"> <span class="_ _0"></span></span></span>tys. <span class="_ _0"></span>zł. </div><div class="t m0 x8 hb y201 ff4 fs6 fc0 sc0 ls0 ws0">Umowa leasingo<span class="_ _0"></span>wa przewid<span class="_ _0"></span><span class="ff5">uje stałe opłaty miesięczne.<span class="_ _0"></span></span> </div><div class="t m0 x8 h27 y525 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y379 ff5 fs6 fc0 sc0 ls0 ws0">Umowy <span class="_ _0"></span>leasingowe na <span class="_ _0"></span>sprzęt IT i <span class="_ _0"></span>serwery zawier<span class="_ _0"></span>ane są na <span class="_ _0"></span>okres 4<span class="_ _0"></span> lat, nato<span class="_ _0"></span>miast umowy <span class="_ _0"></span>leasingowe na <span class="_ _0"></span>środki </div><div class="t m0 x8 hb y37a ff4 fs6 fc0 sc0 ls0 ws0">transportu <span class="_ _0"></span>oraz <span class="_ _0"></span>inn<span class="ff5">e <span class="_ _0"></span>rzeczowe <span class="_ _0"></span>aktywa trwałe<span class="_ _0"></span> zawier<span class="_ _0"></span>ane są <span class="_ _0"></span>na o<span class="_ _0"></span>kres 5 <span class="_ _0"></span>lat. <span class="_ _0"></span>Umowy <span class="_ _0"></span>leasingowe p<span class="_ _0"></span>rzewidują <span class="_ _0"></span>stałe </span></div><div class="t m0 x8 hb y37b ff5 fs6 fc0 sc0 ls0 ws0">opłaty miesięczn<span class="_ _0"></span>e.<span class="ff4">  </span></div><div class="t m0 x8 hb y37c ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y37d ff2 fs6 fc2 sc0 ls0 ws0">17.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">War<span class="_ _1"></span>to<span class="_ _1"></span>ści<span class="_ _1"></span> n<span class="_ _1"></span>ie<span class="_ _1"></span>ma<span class="_ _1"></span>ter<span class="_ _1"></span>i<span class="_ _1"></span>aln<span class="_ _1"></span>e<span class="ff2"> <span class="_ _1"></span><span class="ff3">i w<span class="_ _1"></span>ar<span class="_ _1"></span>toś<span class="_ _1"></span>ć<span class="_ _1"></span> fi<span class="_ _1"></span>rm<span class="_ _1"></span>y<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x8 hb y526 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y527 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>o<span class="_ _0"></span>kresie <span class="_ _23"></span>objętym <span class="_ _23"></span>niniejszy<span class="_ _0"></span>m<span class="ff4"> <span class="_ _23"></span></span>jed<span class="_ _0"></span>nostkowym <span class="_ _23"></span>sprawozdaniem <span class="_ _23"> </span>fin<span class="_ _0"></span>ansowym <span class="_ _23"> </span>Spółka <span class="_ _23"> </span>zrealizowała<span class="_ _0"></span> <span class="_ _1b"></span>n<span class="_ _0"></span>astępujące<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y528 ff5 fs6 fc0 sc0 ls0 ws0">inwestycje w wartości<span class="_ _0"></span><span class="ff4"> niematerialne:<span class="_ _0"></span> <span class="ff1 fs0"> </span></span></div><div class="t m0 x8 hb y529 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y52a w6a h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y52a w6b h1f"><div class="t m0 x26 hf y92 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y52a w6c h1f"><div class="t m0 x1c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">Za okres </div></div><div class="c x8 y52b w6a h7f"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x8b y52b w6b h7f"><div class="t m0 x26 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y52b w6d h7f"><div class="t m0 x40 h11 y52c ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y52d ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x60 y52b w6e h7f"><div class="t m0 x40 h11 y52c ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y52d ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y52e w6a h5b"><div class="t m0 x8d h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y52e w6b h5b"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y52e w6d h5b"><div class="t m0 x23 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y52e w6e h5b"><div class="t m0 x87 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y497 w6a h59"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Prace rozwo<span class="_ _0"></span>jowe </div></div><div class="c x8b y497 w6b h59"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y497 w6d h59"><div class="t m0 x1e hf y400 ff9 fs6 fc0 sc0 ls0 ws0">5 472 </div></div><div class="c x60 y497 w6e h59"><div class="t m0 x1e hf y400 ff9 fs6 fc0 sc0 ls0 ws0">2 961 </div></div><div class="c x8 y52f w6a h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Znaki towar<span class="_ _0"></span>owe </div></div><div class="c x8b y52f w6b h1f"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y52f w6d h1f"><div class="t m0 x14 hf yce ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x60 y52f w6e h1f"><div class="t m0 x12 hf yce ff9 fs6 fc0 sc0 ls0 ws0">16 143 </div></div><div class="c x8 y530 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe wartości n<span class="_ _0"></span>iematerialne<span class="ff9"> </span></div></div><div class="c x8b y530 w6b h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y530 w6d h1f"><div class="t m0 x91 hf yce ff9 fs6 fc0 sc0 ls1 ws0">715<span class="ls0"> </span></div></div><div class="c x60 y530 w6e h1f"><div class="t m0 x1e hf yce ff9 fs6 fc0 sc0 ls0 ws0">3 165 </div></div><div class="c x8 y1b3 w6a h20"><div class="t m0 xd h11 y531 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y1b3 w6b h20"><div class="t m0 x26 h10 y531 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y1b3 w6d h20"><div class="t m0 x1e h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">6 187 </div></div><div class="c x60 y1b3 w6e h20"><div class="t m0 x12 h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">22 269 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y532 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y3a8 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>pon<span class="_ _0"></span>iższej <span class="_ _1f"> </span>tabeli <span class="_ _c"> </span>przedstawiono <span class="_ _c"> </span>zmiany <span class="_ _1f"> </span>stanu <span class="_ _1f"> </span>war<span class="_ _0"></span>tości <span class="_ _1f"> </span>niematerialny<span class="_ _0"></span>ch <span class="_ _1f"> </span>i <span class="_ _c"> </span>wartości <span class="_ _1f"> </span>firmy <span class="_ _c"> </span>w <span class="_ _1f"> </span>okresach </div><div class="t m0 x8 hb y533 ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span>ch zakończonych 31 <span class="_ _0"></span><span class="ff4">grudnia 2023<span class="_ _0"></span> r. i 31 grudnia 202<span class="_ _0"></span>2 r. </span></div><div class="t m0 x8 h1 y534 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2d" class="pf we h25" ><div class="pc pc2d we h25"><img class="bi x58 y20f w2c h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">45</span> </span></span></div><div class="t m0 x59 hb y216 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y535 w7b h80"><div class="t m0 xd hc y90 ff6 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ff7"> </span></div></div><div class="c x97 y535 wa h80"><div class="t m0 xf h81 y90 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y535 w3e h80"><div class="t m0 xd h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y535 w7c h80"><div class="t m0 x19 hb y536 ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="ff4"> </span></div><div class="t m0 x2c hb y537 ff4 fs6 fc0 sc0 ls0 ws0">firmy </div></div><div class="c x7d y535 w7d h80"><div class="t m0 x3f hb y536 ff4 fs6 fc0 sc0 ls0 ws0">Znaki </div><div class="t m0 x1f hb y537 ff4 fs6 fc0 sc0 ls0 ws0">towarowe </div></div><div class="c x70 y535 w7e h80"><div class="t m0 x3a hb y536 ff4 fs6 fc0 sc0 ls0 ws0">Relacje  </div><div class="t m0 x25 hb y537 ff4 fs6 fc0 sc0 ls0 ws0">z klientami </div></div><div class="c x7f y535 w7f h80"><div class="t m0 x18 hb y536 ff4 fs6 fc0 sc0 ls0 ws0">Prace </div><div class="t m0 x15 hb y537 ff4 fs6 fc0 sc0 ls0 ws0">rozwojowe </div></div><div class="c x9a y535 w80 h80"><div class="t m0 xd hb y538 ff4 fs6 fc0 sc0 ls0 ws0">Oprogramowan<span class="_ _0"></span>ie </div><div class="t m0 x2c hf y539 ff5 fs6 fc0 sc0 ls0 ws0">wewnętrznie </div><div class="t m0 x2b hb y53a ff4 fs6 fc0 sc0 ls0 ws0">wytworzon<span class="_ _0"></span>e </div></div><div class="c x9b y535 w81 h80"><div class="t m0 x15 hb y539 ff5 fs6 fc0 sc0 ls0 ws0">Pozostałe <span class="ff4"> </span></div></div><div class="c x9c y535 w82 h80"><div class="t m0 x1f hb y539 ff4 fs6 fc0 sc0 ls0 ws0">Zaliczki </div></div><div class="c x9d y535 w83 h80"><div class="t m0 x3a h1d y539 ff3 fs6 fc0 sc0 ls0 ws0">Ogółem<span class="ff2"> </span></div></div><div class="c x59 y53b w7b h53"><div class="t m0 x9e h1d y0 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y53b wa h53"><div class="t m0 xd hb y270 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y53b w3e h53"><div class="t m0 x25 hb y270 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y53b w7c h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y53b w7d h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y53b w7e h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7f y53b w7f h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y53b w80 h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9b y53b w81 h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y53b w82 h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y53b w83 h53"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y53c w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Wartość począ<span class="_ _0"></span>tkowa<span class="ffb"> </span></div></div><div class="c x97 y53c wa h1f"><div class="t m0 xd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y53c w3e h1f"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y53c w7c h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y53c w7d h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y53c w7e h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7f y53c w7f h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y53c w80 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9b y53c w81 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y53c w82 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y53c w83 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y53d w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y53d wa h1f"><div class="t m0 xf h10 y1e9 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y53d w3e h1f"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y53d w7c h1f"><div class="t m0 x2c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y53d w7d h1f"><div class="t m0 x3f h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">2 868 </div></div><div class="c x70 y53d w7e h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">7 182 </div></div><div class="c x7f y53d w7f h1f"><div class="t m0 x2a h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">312<span class="ls0"> </span></div></div><div class="c x9a y53d w80 h1f"><div class="t m0 x2e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">7 805 </div></div><div class="c x9b y53d w81 h1f"><div class="t m0 x63 h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">731<span class="ls0"> </span></div></div><div class="c x9c y53d w82 h1f"><div class="t m0 x2a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y53d w83 h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">21 <span class="ls0">664 </span></div></div><div class="c x59 y53e w7b h82"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu nabycia<span class="ff4"> </span></div></div><div class="c x97 y53e wa h82"><div class="t m0 xd hb y53f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y53e w3e h82"><div class="t m0 x25 hb y53f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y53e w7c h82"><div class="t m0 x12 hb y540 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y53e w7d h82"><div class="t m0 x3a hb y540 ff4 fs6 fc0 sc0 ls0 ws0">16 143 </div></div><div class="c x70 y53e w7e h82"><div class="t m0 x1e hb y540 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y53e w7f h82"><div class="t m0 x18 hb y540 ff4 fs6 fc0 sc0 ls0 ws0">2 961 </div></div><div class="c x9a y53e w80 h82"><div class="t m0 x51 hb y540 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y53e w81 h82"><div class="t m0 x28 hb y540 ff4 fs6 fc0 sc0 ls0 ws0">3 165 </div></div><div class="c x9c y53e w82 h82"><div class="t m0 x1a hb y540 ff4 fs6 fc0 sc0 ls1 ws0">150<span class="ls0"> </span></div></div><div class="c x9d y53e w83 h82"><div class="t m0 x28 h1d y540 ff2 fs6 fc0 sc0 ls0 ws0">22 419 </div></div><div class="c x59 y541 w7b h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Reklasyfikacje / pr<span class="_ _0"></span>zeniesienie </div></div><div class="c x97 y541 wa h1f"><div class="t m0 x41 h81 y4e1 ff11 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y541 w3e h1f"><div class="t m0 xd h1d y4e1 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y541 w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y541 w7d h1f"><div class="t m0 x20 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y541 w7e h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y541 w7f h1f"><div class="t m0 x28 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(3 273) </div></div><div class="c x9a y541 w80 h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">3 273 </div></div><div class="c x9b y541 w81 h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9c y541 w82 h1f"><div class="t m0 x28 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(22) </div></div><div class="c x9d y541 w83 h1f"><div class="t m0 x23 h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(22) </div></div><div class="c x59 y542 w7b h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x97 y542 wa h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y542 w3e h1f"><div class="t m0 x25 hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y542 w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y542 w7d h1f"><div class="t m0 x20 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y542 w7e h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y542 w7f h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y542 w80 h1f"><div class="t m0 x51 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y542 w81 h1f"><div class="t m0 x6c hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x9c y542 w82 h1f"><div class="t m0 x2a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y542 w83 h1f"><div class="t m0 x12 h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x59 y543 w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x97 y543 wa h1f"><div class="t m0 xf h10 y1e9 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y543 w3e h1f"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y543 w7c h1f"><div class="t m0 x2c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y543 w7d h1f"><div class="t m0 x3a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">19 011 </div></div><div class="c x70 y543 w7e h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">7 182 </div></div><div class="c x7f y543 w7f h1f"><div class="t m0 x2e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y543 w80 h1f"><div class="t m0 x1e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">11 078 </div></div><div class="c x9b y543 w81 h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">3 894 </div></div><div class="c x9c y543 w82 h1f"><div class="t m0 x1a h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">128<span class="ls0"> </span></div></div><div class="c x9d y543 w83 h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">44 <span class="ls0">059 </span></div></div><div class="c x59 y544 w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y544 wa h1f"><div class="t m0 xf h10 y1e9 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y544 w3e h1f"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y544 w7c h1f"><div class="t m0 x2c h11 yce ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y544 w7d h1f"><div class="t m0 x3a h11 yce ffb fs6 fc0 sc0 ls0 ws0">19 011 </div></div><div class="c x70 y544 w7e h1f"><div class="t m0 x28 h11 yce ffb fs6 fc0 sc0 ls0 ws0">7 182 </div></div><div class="c x7f y544 w7f h1f"><div class="t m0 x2e h11 yce ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y544 w80 h1f"><div class="t m0 x1e h11 yce ffb fs6 fc0 sc0 ls0 ws0">11 078 </div></div><div class="c x9b y544 w81 h1f"><div class="t m0 x28 h11 yce ffb fs6 fc0 sc0 ls0 ws0">3 894 </div></div><div class="c x9c y544 w82 h1f"><div class="t m0 x1a h11 yce ffb fs6 fc0 sc0 ls1 ws0">128<span class="ls0"> </span></div></div><div class="c x9d y544 w83 h1f"><div class="t m0 x28 h11 yce ffb fs6 fc0 sc0 ls0 ws0">44 059 </div></div><div class="c x59 y545 w7b h1f"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zwiększenia z tytu<span class="_ _0"></span>łu nabycia<span class="ff4"> </span></div></div><div class="c x97 y545 wa h1f"><div class="t m0 xd hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y545 w3e h1f"><div class="t m0 x25 hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y545 w7c h1f"><div class="t m0 x12 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y545 w7d h1f"><div class="t m0 x20 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y545 w7e h1f"><div class="t m0 x1e hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y545 w7f h1f"><div class="t m0 x18 hb yce ff4 fs6 fc0 sc0 ls0 ws0">5 472 </div></div><div class="c x9a y545 w80 h1f"><div class="t m0 x51 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y545 w81 h1f"><div class="t m0 x63 hb yce ff4 fs6 fc0 sc0 ls1 ws0">715<span class="ls0"> </span></div></div><div class="c x9c y545 w82 h1f"><div class="t m0 x18 hb yce ff4 fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c x9d y545 w83 h1f"><div class="t m0 x11 h1d yce ff2 fs6 fc0 sc0 ls0 ws0">6 201 </div></div><div class="c x59 y546 w7b h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Reklasyfikacje / pr<span class="_ _0"></span>zeniesienie </div></div><div class="c x97 y546 wa h1f"><div class="t m0 xf h81 y1e9 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y546 w3e h1f"><div class="t m0 xd h1d y1e9 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y546 w7c h1f"><div class="t m0 x12 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y546 w7d h1f"><div class="t m0 x20 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y546 w7e h1f"><div class="t m0 x1e hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y546 w7f h1f"><div class="t m0 x2e hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y546 w80 h1f"><div class="t m0 x51 hb yce ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y546 w81 h1f"><div class="t m0 x63 hb yce ff4 fs6 fc0 sc0 ls1 ws0">128<span class="ls0"> </span></div></div><div class="c x9c y546 w82 h1f"><div class="t m0 x3a hb yce ff4 fs6 fc0 sc0 ls0 ws0">(128) </div></div><div class="c x9d y546 w83 h1f"><div class="t m0 x6d h1d yce ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y547 w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2023 r. <span class="_ _0"></span> </span></div></div><div class="c x97 y547 wa h1f"><div class="t m0 xf h10 y92 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y547 w3e h1f"><div class="t m0 xd h11 y92 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y547 w7c h1f"><div class="t m0 x2c h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y547 w7d h1f"><div class="t m0 x3a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">19 011 </div></div><div class="c x70 y547 w7e h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">7 182 </div></div><div class="c x7f y547 w7f h1f"><div class="t m0 x18 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">5 472 </div></div><div class="c x9a y547 w80 h1f"><div class="t m0 x1e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">11 078 </div></div><div class="c x9b y547 w81 h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">4 737 </div></div><div class="c x9c y547 w82 h1f"><div class="t m0 x18 h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c x9d y547 w83 h1f"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">50 260 </div></div><div class="c x59 y548 w7b h1f"><div class="t m0 xd h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c x97 y548 wa h1f"><div class="t m0 xd h1d y0 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y548 w3e h1f"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y548 w7c h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y548 w7d h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y548 w7e h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7f y548 w7f h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y548 w80 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9b y548 w81 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y548 w82 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y548 w83 h1f"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y549 w7b h82"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y549 wa h82"><div class="t m0 xf h10 y1e9 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y549 w3e h82"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y549 w7c h82"><div class="t m0 x12 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y549 w7d h82"><div class="t m0 x28 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(520) </div></div><div class="c x70 y549 w7e h82"><div class="t m0 x3a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(1 419) </div></div><div class="c x7f y549 w7f h82"><div class="t m0 x2e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y549 w80 h82"><div class="t m0 x30 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(2 885) </div></div><div class="c x9b y549 w81 h82"><div class="t m0 x1a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(121) </div></div><div class="c x9c y549 w82 h82"><div class="t m0 x2a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y549 w83 h82"><div class="t m0 x2b h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(4 945) </div></div><div class="c x59 y54a w7b h1f"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x97 y54a wa h1f"><div class="t m0 xf h81 y1e9 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y54a w3e h1f"><div class="t m0 xd h1d y1e9 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y54a w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54a w7d h1f"><div class="t m0 x28 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(769) </div></div><div class="c x70 y54a w7e h1f"><div class="t m0 x1a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(568) </div></div><div class="c x7f y54a w7f h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54a w80 h1f"><div class="t m0 x30 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(1 442) </div></div><div class="c x9b y54a w81 h1f"><div class="t m0 x1a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(323) </div></div><div class="c x9c y54a w82 h1f"><div class="t m0 x2a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54a w83 h1f"><div class="t m0 x2b h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(3 102) </div></div><div class="c x59 y54b w7b h1f"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x97 y54b wa h1f"><div class="t m0 xd hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y54b w3e h1f"><div class="t m0 x25 hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y54b w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54b w7d h1f"><div class="t m0 x20 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y54b w7e h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y54b w7f h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54b w80 h1f"><div class="t m0 x51 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y54b w81 h1f"><div class="t m0 x30 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x9c y54b w82 h1f"><div class="t m0 x2a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54b w83 h1f"><div class="t m0 x1d h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x59 y54c w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> grudnia 2022 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y54c wa h1f"><div class="t m0 xf h81 y1e9 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y54c w3e h1f"><div class="t m0 xd h1d y1e9 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y54c w7c h1f"><div class="t m0 x12 h1d yce ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54c w7d h1f"><div class="t m0 x2d h1d yce ff2 fs6 fc0 sc0 ls0 ws0">(1 289) </div></div><div class="c x70 y54c w7e h1f"><div class="t m0 x3a h1d yce ff2 fs6 fc0 sc0 ls0 ws0">(1 987) </div></div><div class="c x7f y54c w7f h1f"><div class="t m0 x2e h1d yce ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54c w80 h1f"><div class="t m0 x30 h1d yce ff2 fs6 fc0 sc0 ls0 ws0">(4 327) </div></div><div class="c x9b y54c w81 h1f"><div class="t m0 x1a h1d yce ff2 fs6 fc0 sc0 ls0 ws0">(443) </div></div><div class="c x9c y54c w82 h1f"><div class="t m0 x2a h1d yce ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54c w83 h1f"><div class="t m0 x2b h1d yce ff2 fs6 fc0 sc0 ls0 ws0">(8 046) </div></div><div class="c x59 y54d w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1 sty<span class="_ _0"></span>cznia 2023 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y54d wa h1f"><div class="t m0 xf h10 y1e9 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y54d w3e h1f"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y54d w7c h1f"><div class="t m0 x12 h11 yce ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54d w7d h1f"><div class="t m0 x2d h11 yce ffb fs6 fc0 sc0 ls0 ws0">(1 289) </div></div><div class="c x70 y54d w7e h1f"><div class="t m0 x3a h11 yce ffb fs6 fc0 sc0 ls0 ws0">(1 987) </div></div><div class="c x7f y54d w7f h1f"><div class="t m0 x2e h11 yce ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54d w80 h1f"><div class="t m0 x30 h11 yce ffb fs6 fc0 sc0 ls0 ws0">(4 327) </div></div><div class="c x9b y54d w81 h1f"><div class="t m0 x1a h11 yce ffb fs6 fc0 sc0 ls0 ws0">(443) </div></div><div class="c x9c y54d w82 h1f"><div class="t m0 x2a h11 yce ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54d w83 h1f"><div class="t m0 x2b h11 yce ffb fs6 fc0 sc0 ls0 ws0">(8 046) </div></div><div class="c x59 y54e w7b h1f"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x97 y54e wa h1f"><div class="t m0 xf h81 y92 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y54e w3e h1f"><div class="t m0 xd h1d y92 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y54e w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54e w7d h1f"><div class="t m0 x2d hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(1 307) </div></div><div class="c x70 y54e w7e h1f"><div class="t m0 x1a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(567) </div></div><div class="c x7f y54e w7f h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54e w80 h1f"><div class="t m0 x30 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(1 922) </div></div><div class="c x9b y54e w81 h1f"><div class="t m0 x1a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">(620) </div></div><div class="c x9c y54e w82 h1f"><div class="t m0 x2a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54e w83 h1f"><div class="t m0 x2b h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(4 417) </div></div><div class="c x59 y54f w7b h1f"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x97 y54f wa h1f"><div class="t m0 xd hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y54f w3e h1f"><div class="t m0 x25 hb y4e1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y54f w7c h1f"><div class="t m0 x12 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y54f w7d h1f"><div class="t m0 x20 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y54f w7e h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7f y54f w7f h1f"><div class="t m0 x2e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y54f w80 h1f"><div class="t m0 x51 hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9b y54f w81 h1f"><div class="t m0 x1e hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9c y54f w82 h1f"><div class="t m0 x2a hb yc6 ff4 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y54f w83 h1f"><div class="t m0 x6d h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y550 w7b h1f"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span> grudnia 2032 r. <span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x97 y550 wa h1f"><div class="t m0 xf h81 y1e9 ff11 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y550 w3e h1f"><div class="t m0 xd h1d y1e9 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y550 w7c h1f"><div class="t m0 x12 h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7d y550 w7d h1f"><div class="t m0 x2d h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(2 596) </div></div><div class="c x70 y550 w7e h1f"><div class="t m0 x3a h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(2 554) </div></div><div class="c x7f y550 w7f h1f"><div class="t m0 x2e h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y550 w80 h1f"><div class="t m0 x30 h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(6 249) </div></div><div class="c x9b y550 w81 h1f"><div class="t m0 x3a h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(1 063) </div></div><div class="c x9c y550 w82 h1f"><div class="t m0 x2a h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y550 w83 h1f"><div class="t m0 x2d h1d yc6 ff2 fs6 fc0 sc0 ls0 ws0">(12 463) </div></div><div class="c x59 y551 w7b h82"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Wartość księg<span class="_ _0"></span>owa<span class="ffb"> </span></div></div><div class="c x97 y551 wa h82"><div class="t m0 xd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y551 w3e h82"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y551 w7c h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y551 w7d h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y551 w7e h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7f y551 w7f h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y551 w80 h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9b y551 w81 h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y551 w82 h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y551 w83 h82"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y552 w7b h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Na dzień 1 <span class="_ _0"></span>stycznia 2022 r. <span class="ff9"> </span></div></div><div class="c x97 y552 wa h1f"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y552 w3e h1f"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y552 w7c h1f"><div class="t m0 x2c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y552 w7d h1f"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 348 </div></div><div class="c x70 y552 w7e h1f"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">5 763 </div></div><div class="c x7f y552 w7f h1f"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls1 ws0">312<span class="ls0"> </span></div></div><div class="c x9a y552 w80 h1f"><div class="t m0 x2e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">4 920 </div></div><div class="c x9b y552 w81 h1f"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">610<span class="ls0"> </span></div></div><div class="c x9c y552 w82 h1f"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9d y552 w83 h1f"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">16 719 </div></div><div class="c x59 y553 w7b h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31<span class="ffb"> <span class="_ _0"></span>grudnia 2022 r.  </span></div></div><div class="c x97 y553 wa h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y553 w3e h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y553 w7c h13"><div class="t m0 x2c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y553 w7d h13"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">17 722 </div></div><div class="c x70 y553 w7e h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">5 195 </div></div><div class="c x7f y553 w7f h13"><div class="t m0 x2e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y553 w80 h13"><div class="t m0 x2e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">6 751 </div></div><div class="c x9b y553 w81 h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">3 451 </div></div><div class="c x9c y553 w82 h13"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls1 ws0">128<span class="ls0"> </span></div></div><div class="c x9d y553 w83 h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">36 013 </div></div><div class="c x59 y554 w7b h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Na dzień 31<span class="ffb"> <span class="_ _0"></span>grudnia 2023 r.  </span></div></div><div class="c x97 y554 wa h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y554 w3e h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y554 w7c h13"><div class="t m0 x2c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 766 </div></div><div class="c x7d y554 w7d h13"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">16 415 </div></div><div class="c x70 y554 w7e h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">4 628 </div></div><div class="c x7f y554 w7f h13"><div class="t m0 x18 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">5 472 </div></div><div class="c x9a y554 w80 h13"><div class="t m0 x2e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">4 829 </div></div><div class="c x9b y554 w81 h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">3 674 </div></div><div class="c x9c y554 w82 h13"><div class="t m0 x18 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c x9d y554 w83 h13"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">37 797 </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h1 y555 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANKklEQVR42u3WsRHAMAwDMTGX/Vem6/T2xQUwAouXZgAOSFsrANs9JgDEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQF+Nk7M0kMwYXaGsHnAvARxwHwuQDiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuADiYgJAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXABxMQEgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLoC4mAAQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQF0BcTACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKICyAuJgDEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXAACAIxZjohQV6wqRNQAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">46</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc0 sc0 ls0 ws0">Prace rozwo<span class="_ _0"></span>jowe <span class="ff3">i Oprogramowa<span class="_ _0"></span>nie wewnętrznie wytworzo<span class="_ _0"></span>ne<span class="ff1 fs0"> </span></span></div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">Prace <span class="_ _1f"> </span>rozwojowe <span class="_ _1f"> </span>obejmują <span class="_ _1f"> </span>nakłady <span class="_ _1f"> </span>poniesione <span class="_ _1f"> </span>na <span class="_ _1f"> </span>rozwijanie <span class="_ _1f"> </span>funkcjon<span class="_ _0"></span>alności <span class="_ _1f"> </span>platformy <span class="_ _1f"> </span>wielokanałowej </div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">komunikacji <span class="_ _1b"></span>gotowej <span class="_ _10"></span>do <span class="_ _1b"></span><span class="ff5">wysyłki <span class="_ _1b"></span>zarówno <span class="_ _10"></span>pojedy<span class="_ _0"></span>nczych <span class="_ _10"></span>jak <span class="_ _10"></span>i <span class="_ _1b"></span>dużych <span class="_ _1b"></span>ilości <span class="_ _10"></span>komunikatów <span class="_ _10"></span>sms, <span class="_ _1b"></span>mms, <span class="_ _10"></span>e<span class="_ _10"></span></span>-mail, </div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">RCS oraz ko<span class="_ _0"></span>munikatów push, w toku ich<span class="_ _0"></span> wytwarzania.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h27 y91 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y377 ff5 fs6 fc0 sc0 ls0 ws0">Prace <span class="_ _f"> </span>rozwo<span class="_ _0"></span>jowe <span class="_ _f"> </span>obejmują <span class="_ _f"> </span>prace <span class="_ _f"> </span>progr<span class="_ _0"></span>amistyczne, <span class="_ _f"> </span>realizowane <span class="_ _f"> </span>p<span class="_ _0"></span>rzez <span class="_ _f"> </span>zatrudnionych <span class="_ _f"> </span>przez <span class="_ _2e"> </span>Spółkę </div><div class="t m0 x8 hf y378 ff5 fs6 fc0 sc0 ls0 ws0">programistów <span class="_ _0"></span>lub <span class="_ _0"></span>realizowane <span class="_ _0"></span>przez <span class="_ _0"></span>zewnętrzne <span class="_ _0"></span>podmioty <span class="_ _0"></span>świadczące <span class="_ _0"></span>na <span class="_ _0"></span>rzecz <span class="_ _0"></span>Spółki <span class="_ _0"></span>usługi. <span class="_ _0"></span>Koszt <span class="_ _0"></span>tych <span class="_ _0"></span>prac </div><div class="t m0 x8 hb y379 ff5 fs6 fc0 sc0 ls0 ws0">można wiarygo<span class="_ _0"></span>dnie ustalić.<span class="ff4"> </span></div><div class="t m0 x8 h27 y436 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y205 ff5 fs6 fc0 sc0 ls0 ws0">Przed rozpoczęciem ujmowania nakładów na <span class="_ _1"></span>prace rozwojowe jako <span class="_ _1"></span>składnika wartości niematerialnych Zarząd </div><div class="t m0 x8 hf y207 ff5 fs6 fc0 sc0 ls0 ws0">Spółki <span class="_ _a"> </span>ocenia <span class="_ _a"> </span>cz<span class="_ _0"></span>y <span class="_ _2c"> </span>sp<span class="_ _0"></span>ełnione <span class="_ _a"> </span>zostały <span class="_ _a"> </span>łącznie <span class="_ _a"> </span>wszystkie <span class="_ _a"> </span>k<span class="_ _0"></span>ryteria <span class="_ _a"> </span>ich <span class="_ _a"> </span>ujęcia <span class="_ _a"> </span>jako <span class="_ _a"> </span>składnika <span class="_ _a"> </span>war<span class="_ _0"></span>tości </div><div class="t m0 x8 hb y208 ff4 fs6 fc0 sc0 ls0 ws0">niematerialny<span class="_ _0"></span>ch: </div><div class="t m0 x8 hb y556 ff4 fs6 fc0 sc0 lsa ws0">a)<span class="ff1 ls0"> <span class="_ _14"> </span><span class="ff5">możliwość, <span class="_ _1c"> </span>z <span class="_ _1d"> </span>techniczn<span class="_ _0"></span>ego <span class="_ _1d"> </span>punktu <span class="_ _1d"> </span>widzenia, <span class="_ _1d"> </span>ukończenia <span class="_ _1d"> </span>składnika <span class="_ _1d"> </span>wartości <span class="_ _1d"> </span>niematerialnych<span class="_ _0"></span> <span class="_ _1c"> </span>tak, <span class="_ _1d"> </span>aby </span></span></div><div class="t m0 x67 hb y557 ff5 fs6 fc0 sc0 ls0 ws0">nadawał się do<span class="_ _0"></span> użytkowania lub sprze<span class="_ _0"></span>daży:<span class="ff4"> </span></div><div class="t m0 x8 hf y50c ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1f"> </span>pr<span class="_ _0"></span>owadzi <span class="_ _1f"> </span>działalność <span class="_ _1f"> </span>w <span class="_ _1f"> </span>opar<span class="_ _0"></span>ciu <span class="_ _1f"> </span>o <span class="_ _1f"> </span>wytworzone <span class="_ _1f"> </span>we <span class="_ _1f"> </span>własny<span class="_ _0"></span>m <span class="_ _1f"> </span>zakresie <span class="_ _1f"> </span>platf<span class="_ _0"></span>ormy <span class="_ _1f"> </span>wielokanałowej<span class="_ _0"></span> </div><div class="t m0 x8 hb y558 ff5 fs6 fc0 sc0 ls0 ws0">komunikacji <span class="_ _1c"> </span>elektroniczn<span class="_ _0"></span>ej, <span class="_ _23"></span>co <span class="_ _23"> </span>p<span class="_ _0"></span>otwierdza <span class="_ _1c"> </span>posiadanie <span class="_ _23"> </span>p<span class="_ _0"></span>rzez <span class="_ _23"></span>Spółkę, <span class="_ _1c"> </span>zarówn<span class="_ _0"></span>o <span class="_ _23"></span>kompetencji, <span class="_ _23"> </span>jak<span class="_ _0"></span> <span class="_ _23"></span>i <span class="_ _23"> </span>k<span class="_ _0"></span>now<span class="_ _10"></span><span class="ff4">-how </span></div><div class="t m0 x8 hf y559 ff5 fs6 fc0 sc0 ls0 ws0">niezbędnego d<span class="_ _1"></span>o <span class="_ _1"></span>ukończenie <span class="_ _1"></span>prac <span class="_ _b"></span>rozwo<span class="_ _0"></span>jowych <span class="_ _1"></span>(tj. <span class="_ _b"></span>w szczególności <span class="_ _1"></span>zespołu <span class="_ _1"></span>doświadczonych <span class="_ _1"></span>programistów <span class="_ _1"></span>oraz </div><div class="t m0 x8 hb y55a ff5 fs6 fc0 sc0 ls0 ws0">kooperantów)<span class="_ _0"></span>;<span class="ff4"> </span></div><div class="t m0 x8 hb y55b ff4 fs6 fc0 sc0 ls1 ws0">b)<span class="ff1 ls0"> <span class="_ _2f"> </span><span class="ff5">zamiar ukończenia składnik<span class="_ _0"></span>a wartości niematerialny<span class="_ _0"></span>ch oraz jego użytkowania <span class="_ _0"></span>lub sprzedaży:<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hf y55c ff5 fs6 fc0 sc0 ls0 ws0">Sprzedaż <span class="_ _a"> </span>usług <span class="_ _a"> </span>opartych <span class="_ _a"> </span>o <span class="_ _2c"> </span>platfor<span class="_ _0"></span>my <span class="_ _2c"> </span>wielok<span class="_ _0"></span>anałowej <span class="_ _2c"> </span>komunik<span class="_ _0"></span>acji <span class="_ _2c"> </span>elek<span class="_ _0"></span>tronicznej <span class="_ _2c"> </span>jest <span class="_ _a"> </span>podstawowy<span class="_ _0"></span>m </div><div class="t m0 x8 hf y55d ff5 fs6 fc0 sc0 ls0 ws0">przedmiotem<span class="_ _0"></span> d<span class="_ _0"></span>ziałalności Spó<span class="_ _0"></span>łki, <span class="_ _0"></span>dlatego <span class="_ _0"></span>prace <span class="_ _10"></span>rozwo<span class="_ _0"></span>jowe w <span class="_ _0"></span>zakr<span class="_ _0"></span>esie ro<span class="_ _0"></span>zwijania <span class="_ _0"></span>funkcjonalno<span class="_ _0"></span>ści platf<span class="_ _0"></span>orm <span class="_ _0"></span>są </div><div class="t m0 x8 hb y55e ff5 fs6 fc0 sc0 ls0 ws0">niezbędne <span class="_ _0"></span>z punktu widzenia podtrzymania <span class="_ _0"></span>konkurencyjności usług oferowan<span class="_ _0"></span>ych przez Spółkę;<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y55f ff4 fs6 fc0 sc0 lsa ws0">c)<span class="ff1 ls0"> <span class="_ _14"> </span><span class="ff5">zdolność do użytkowan<span class="_ _0"></span>ia lub sprzedaży składnika war<span class="_ _0"></span>tości niematerialnych; oraz <span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y560 ff4 fs6 fc0 sc0 ls1 ws0">d)<span class="ff1 ls0"> <span class="_ _2f"> </span><span class="ff5">sposób, <span class="_ _1c"> </span>w <span class="_ _23"></span>jaki <span class="_ _1c"> </span>składnik <span class="_ _1c"> </span>war<span class="_ _0"></span>tości <span class="_ _23"></span>niemater<span class="_ _0"></span>ialnych <span class="_ _1c"> </span>będzie <span class="_ _23"></span>wytwarza<span class="_ _0"></span>ł <span class="_ _23"> </span>p<span class="_ _0"></span>rawdopodobne <span class="_ _1c"> </span>przyszłe <span class="_ _23"> </span>k<span class="_ _0"></span>orzyści </span></span></div><div class="t m0 x67 hf y561 ff5 fs6 fc0 sc0 ls0 ws0">ekonomiczne.<span class="_ _0"></span> <span class="_ _0"></span>Między <span class="_ _10"></span>innymi <span class="_ _0"></span>jedn<span class="_ _0"></span>ostka <span class="_ _0"></span>może <span class="_ _10"></span>udowodnić <span class="_ _10"></span>istnienie <span class="_ _0"></span>rynku <span class="_ _10"></span>na <span class="_ _0"></span>produkty <span class="_ _10"></span>powstające <span class="_ _0"></span>d<span class="_ _0"></span>zięki </div><div class="t m0 x67 hb y1b9 ff5 fs6 fc0 sc0 ls0 ws0">składnikowi <span class="_ _0"></span>warto<span class="_ _0"></span>ści niem<span class="_ _0"></span>aterialnych <span class="_ _0"></span>lub <span class="_ _0"></span>na sam <span class="_ _0"></span>składn<span class="_ _0"></span>ik lub<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>–<span class="ff4"> <span class="_ _0"></span></span>jeśli skład<span class="_ _0"></span>nik <span class="_ _0"></span>ma by<span class="_ _0"></span>ć użytkowan<span class="_ _0"></span>y prze<span class="_ _0"></span>z </div><div class="t m0 x67 hb y562 ff5 fs6 fc0 sc0 ls0 ws0">jednostkę –<span class="_ _0"></span><span class="ff4"> </span>użyteczność składnika <span class="_ _0"></span>wartości niematerialn<span class="_ _0"></span>ych:<span class="ff4"> </span></div><div class="t m0 x8 hb y563 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie nakłady<span class="_ _0"></span> na prace ro<span class="_ _0"></span>zwojowe doty<span class="_ _0"></span>czą kluczowych aktywó<span class="_ _0"></span>w Spółki tj. Platfo<span class="_ _0"></span>rm Vercom w<span class="_ _10"></span><span class="ff4"> op<span class="_ _0"></span>arciu o </span></div><div class="t m0 x8 hb y564 ff5 fs6 fc0 sc0 ls0 ws0">które Spółk<span class="_ _0"></span>a sprzedaje usługi w modelu CPaaS; <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y25a ff4 fs6 fc0 sc0 lsa ws0">e)<span class="ff1 ls0"> <span class="_ _14"> </span><span class="ff5">dostępność stoso<span class="_ _0"></span>wnych <span class="_ _0"></span>środków techniczn<span class="_ _0"></span>ych, finan<span class="_ _0"></span>sowych i <span class="_ _0"></span>innych, któ<span class="_ _0"></span>re mają <span class="_ _0"></span>służyć uk<span class="_ _0"></span>ończeniu p<span class="_ _0"></span>rac </span></span></div><div class="t m0 x67 hb y565 ff5 fs6 fc0 sc0 ls0 ws0">rozwojowy<span class="_ _0"></span>ch oraz użytkowaniu lub sprzedaży<span class="_ _0"></span> składnika wartości niematerialn<span class="_ _0"></span>ych;<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y566 ff5 fs6 fc0 sc0 ls0 ws0">Spółka finansuje ponoszone <span class="_ _1"></span>nakłady <span class="_ _1"></span>na prace <span class="_ _1"></span>rozwojowe ze <span class="_ _1"></span>środków generowanych z <span class="_ _1"></span>działalności <span class="_ _1"></span>operacy<span class="_ _0"></span>jnej, </div><div class="t m0 x8 hf y567 ff5 fs6 fc0 sc0 ls0 ws0">jednakże <span class="_ _1c"> </span>po<span class="_ _0"></span>siada <span class="_ _1c"> </span>również <span class="_ _1c"> </span>dostęp <span class="_ _1c"> </span>d<span class="_ _0"></span>o <span class="_ _1c"> </span>długoterminowy<span class="_ _0"></span>ch <span class="_ _1c"> </span>źródeł <span class="_ _1c"> </span>finansowan<span class="_ _0"></span>ia, <span class="_ _1c"> </span>w <span class="_ _1c"> </span>związku <span class="_ _1d"> </span>z <span class="_ _1c"> </span>tym <span class="_ _1c"> </span>dostępność </div><div class="t m0 x8 hf y568 ff5 fs6 fc0 sc0 ls0 ws0">stosownych <span class="_ _0"></span>środ<span class="_ _0"></span>ków <span class="_ _0"></span>finansowych <span class="_ _0"></span>nie <span class="_ _0"></span>budzi <span class="_ _0"></span>wątpliwoś<span class="_ _0"></span>ci. <span class="_ _0"></span>Spółka <span class="_ _0"></span>po<span class="_ _0"></span>siada <span class="_ _0"></span>również <span class="_ _0"></span>stosowne <span class="_ _0"></span>środk<span class="_ _0"></span>i tech<span class="_ _0"></span>niczne </div><div class="t m0 x8 hb y569 ff4 fs6 fc0 sc0 ls0 ws0">i <span class="ff5">inne <span class="_ _0"></span>tj. <span class="_ _0"></span>w <span class="_ _0"></span>szczególności <span class="_ _0"></span>zesp<span class="_ _0"></span>ół <span class="_ _0"></span>doświadczony<span class="_ _0"></span>ch pr<span class="_ _0"></span>ogramistów <span class="_ _0"></span>i k<span class="_ _0"></span>ooperantó<span class="_ _0"></span>w, świad<span class="_ _0"></span>czących <span class="_ _0"></span>na <span class="_ _0"></span>rzecz <span class="_ _0"></span>Spółki </span></div><div class="t m0 x8 hb y56a ff5 fs6 fc0 sc0 ls0 ws0">usługi w zakr<span class="_ _0"></span>esie programowania; <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y56b ff4 fs6 fc0 sc0 ls8 ws0">f)<span class="ff1 ls0"> <span class="_ _33"> </span><span class="ff5">możliwość <span class="_ _1d"> </span>wiarygodneg<span class="_ _0"></span>o <span class="_ _1c"> </span>ustalenia <span class="_ _1d"> </span>nakładó<span class="_ _0"></span>w <span class="_ _1c"> </span>poniesionych <span class="_ _1d"> </span>w <span class="_ _1c"> </span>cz<span class="_ _0"></span>asie <span class="_ _1c"> </span>prac<span class="_ _0"></span> <span class="_ _1c"> </span>rozwojowy<span class="_ _0"></span>ch, <span class="_ _1c"> </span>które <span class="_ _1d"> </span>można </span></span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANG0lEQVR42u3UsREAMAjEMGD/nT9LwKWRRnDhKoADnUQFYN1IAJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLYC4SAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmIsEgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5iIBYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuUgAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLhIA5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AuAAAAXz1pjQ4X94MOjAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">47</span> </span></span></div><div class="t m0 x67 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">przyporządkować<span class="_ _0"></span> temu składnikowi wartości n<span class="_ _0"></span>iematerialnych:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y56c ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y56d ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _1d"> </span>u<span class="_ _0"></span>kończon<span class="_ _0"></span>e <span class="_ _1d"> </span>do<span class="_ _0"></span>tychczas <span class="_ _1d"> </span>prace  rozwojowe <span class="_ _1d"> </span>za<span class="_ _0"></span>kończyły <span class="_ _22"> </span>się <span class="_ _1d"> </span>wy<span class="_ _0"></span>nikiem <span class="_ _22"> </span>pozytywnym<span class="_ _0"></span> <span class="_ _1d"> </span>w  związku <span class="_ _1d"> </span>ze </div><div class="t m0 x8 hf y56e ff5 fs6 fc0 sc0 ls0 ws0">zrealizowaniem<span class="_ _0"></span>  i <span class="_ _1d"> </span>wd<span class="_ _0"></span>rożeniem <span class="_ _22"> </span>wszystkich  zaplanowanych  funkcjonalności  platform, <span class="_ _22"> </span>a  także  osiągnięciem </div><div class="t m0 x8 hf y56f ff5 fs6 fc0 sc0 ls0 ws0">perspektyw  przychodowych <span class="_ _1d"> </span>zap<span class="_ _0"></span>ewniających  pokrycie <span class="_ _1d"> </span>kosztów  zakończ<span class="_ _0"></span>onych <span class="_ _22"> </span>prac <span class="_ _22"> </span>rozwojowych.  Nakłady </div><div class="t m0 x8 hf y570 ff5 fs6 fc0 sc0 ls0 ws0">poniesione <span class="_ _2c"> </span>na <span class="_ _1e"> </span>r<span class="_ _0"></span>ealizację <span class="_ _1e"> </span>prac <span class="_ _2c"> </span>rozwojowy<span class="_ _0"></span>ch <span class="_ _1e"> </span>po <span class="_ _2c"> </span>ich <span class="_ _1e"> </span>ukończen<span class="_ _0"></span>iu <span class="_ _1e"> </span>przenoszon<span class="_ _0"></span>e <span class="_ _1e"> </span>są <span class="_ _2c"> </span>do <span class="_ _1e"> </span>pozycji <span class="_ _2c"> </span>wartości </div><div class="t m0 x8 h1d y571 ff4 fs6 fc0 sc0 ls0 ws0">niematerialny<span class="_ _0"></span>ch <span class="ff2">Oprogramowanie <span class="_ _0"></span><span class="ff3">wewnętrznie wytworzo<span class="_ _0"></span>ne</span></span>. </div><div class="t m0 x8 hb y572 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y573 ff2 fs6 fc0 sc0 ls0 ws0">Relacje z k<span class="_ _0"></span>lientami </div><div class="t m0 x8 h4c y574 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y575 ff4 fs6 fc0 sc0 ls0 ws0">Relacje <span class="_ _1d"> </span><span class="ff5">z <span class="_ _1d"> </span>k<span class="_ _0"></span>lientami <span class="_ _1d"> </span>stano<span class="_ _0"></span>wią <span class="_ _1d"> </span>aktywa <span class="_ _22"> </span>niematerialne <span class="_ _1d"> </span>pr<span class="_ _0"></span>zejęte <span class="_ _1d"> </span>w <span class="_ _1d"> </span>ramach<span class="_ _0"></span> <span class="_ _1d"> </span>połączenia <span class="_ _22"> </span>jednostek <span class="_ _1d"> </span>w <span class="_ _22"> </span>2017 <span class="_ _1d"> </span>r.  </span> <span class="_ _1d"> </span><span class="ls1a">z </span></div><div class="t m0 x8 hb y576 ff5 fs6 fc0 sc0 ls0 ws0">jednostką <span class="ff4">Ser<span class="_ _0"></span>werSMS Polska Sp. z o<span class="_ _0"></span>.o. </span></div><div class="t m0 x8 hf y577 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>rok<span class="_ _0"></span>u <span class="_ _0"></span>obro<span class="_ _0"></span>towym <span class="_ _0"></span>zakończ<span class="_ _0"></span>onym <span class="_ _0"></span>31 <span class="_ _10"></span>grudnia <span class="_ _10"></span>2023 <span class="_ _0"></span>r<span class="_ _0"></span>. <span class="_ _0"></span>Spółka <span class="_ _10"></span>nie <span class="_ _0"></span>n<span class="_ _0"></span>abyła <span class="_ _0"></span>nowy<span class="_ _0"></span>ch <span class="_ _0"></span>aktywów <span class="_ _10"></span>niematerialn<span class="_ _0"></span>ych <span class="_ _10"></span>w </div><div class="t m0 x8 hb y578 ff4 fs6 fc0 sc0 ls0 ws0">postaci relacji z k<span class="_ _0"></span>lientami. </div><div class="t m0 x8 hb y579 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y57a ff2 fs6 fc0 sc0 ls0 ws0">Znak towaro<span class="_ _0"></span>wy </div><div class="t m0 x8 h4d y57b ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y57c ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>pozycji <span class="_ _10"></span>znaki <span class="_ _10"></span>towarowe <span class="_ _10"></span>ujęty <span class="_ _10"></span>jest <span class="_ _10"></span>zarejestrowan<span class="_ _0"></span>y <span class="_ _0"></span>zn<span class="_ _0"></span>ak <span class="_ _0"></span>towarowy<span class="_ _0"></span> <span class="_ _10"></span>SerwerSMS <span class="_ _10"></span>nabyty <span class="_ _0"></span>w <span class="_ _1b"></span>2017 <span class="_ _0"></span>r.<span class="_ _0"></span> <span class="_ _0"></span>w <span class="_ _10"></span>ramach </div><div class="t m0 x8 hb y57d ff5 fs6 fc0 sc0 ls0 ws0">połączenia z <span class="_ _0"></span>jednostką zależną SerwerSMS Polska <span class="_ _0"></span>Sp. z o.o. oraz <span class="_ _10"></span><span class="ff4">znak towarowy MailerLite <span class="_ _0"></span>nabyty w 2022 r.<span class="_ _0"></span><span class="ls7">  </span> </span></div><div class="t m0 x8 hb y57e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y57f ff3 fs6 fc0 sc0 ls0 ws0">Pozostałe wa<span class="_ _0"></span>rtości niematerialne<span class="ff2"> </span></div><div class="t m0 x8 h4d y463 ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y580 ff5 fs6 fc0 sc0 ls0 ws0">W pozycji po<span class="_ _0"></span>zostałych wartości niemater<span class="_ _0"></span>ialnych <span class="_ _0"></span>Spółka<span class="ff4"> </span>ujmuje w g<span class="_ _0"></span>łównej mierze naby<span class="_ _0"></span>te oprogramowani<span class="_ _0"></span><span class="ff4 ls1a">a.<span class="ls0"> </span></span></div><div class="t m0 x8 h27 y581 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y582 ff3 fs6 fc0 sc0 ls0 ws0">Utrata wa<span class="_ _0"></span>rtości<span class="ff2"> </span></div><div class="t m0 x8 hb y583 ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _1c"> </span>dzień <span class="_ _1c"> </span>31 <span class="_ _1c"> </span>grudnia <span class="_ _1c"> </span>202<span class="_ _0"></span><span class="ff4">3 <span class="_ _23"></span>r. <span class="_ _1c"></span>oraz <span class="_ _1c"> </span>31 <span class="_ _1c"></span>grudn<span class="_ _0"></span>ia <span class="_ _23"></span>202<span class="_ _0"></span>2 <span class="_ _1c"></span></span>r. <span class="_ _1c"> </span>Zarząd <span class="_ _1c"> </span>Spółki <span class="_ _1c"> </span>dokonał <span class="_ _1c"> </span>oceny <span class="_ _1c"> </span>czy <span class="_ _1c"> </span>istnieją <span class="_ _1c"> </span>przesłanki </div><div class="t m0 x8 hf y584 ff5 fs6 fc0 sc0 ls0 ws0">wskazujące <span class="_ _0"></span>na to, <span class="_ _0"></span>że <span class="_ _0"></span>mogła nastąpić <span class="_ _0"></span>utrata war<span class="_ _0"></span>tości któr<span class="_ _0"></span>egoś ze <span class="_ _0"></span>składnikó<span class="_ _0"></span>w wartości <span class="_ _0"></span>niematerialnych, <span class="_ _0"></span>których </div><div class="t m0 x8 hb y585 ff5 fs6 fc0 sc0 ls0 ws0">okres <span class="_ _22"> </span>użytkowania  został <span class="_ _1d"> </span>określony.  Zarząd<span class="ff4">  </span>Sp<span class="_ _1"></span>ółki <span class="_ _22"> </span>nie <span class="_ _22"> </span>zidentyfikował <span class="_ _22"> </span>takich <span class="_ _22"> </span>przesłanek, <span class="_ _22"> </span>wobec <span class="_ _22"> </span>tego <span class="_ _22"> </span>nie </div><div class="t m0 x8 hf y586 ff5 fs6 fc0 sc0 ls0 ws0">przeprowadzan<span class="_ _0"></span>o <span class="_ _1c"> </span>testów <span class="_ _1c"> </span>n<span class="_ _0"></span>a <span class="_ _1c"> </span>utratę <span class="_ _1c"> </span>wartości <span class="_ _1d"> </span>niematerialnych, <span class="_ _1d"> </span>z <span class="_ _1c"> </span>wyjątkiem <span class="_ _22"> </span>testu <span class="_ _1c"> </span>na <span class="_ _1c"> </span>u<span class="_ _0"></span>tratę <span class="_ _1c"> </span>wartości <span class="_ _1c"> </span>f<span class="_ _0"></span>irmy, <span class="_ _1c"> </span>co </div><div class="t m0 x8 hb y587 ff5 fs6 fc0 sc0 ls0 ws0">zostało szczegóło<span class="_ _0"></span>wo przedstawione w n<span class="_ _0"></span>ocie <span class="_ _0"></span><span class="ff4">18 niniejszego jednostkoweg<span class="_ _0"></span>o sprawozdania finansowego<span class="_ _0"></span>. </span></div><div class="t m0 x8 hb y3ad ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y588 ff2 fs6 fc2 sc0 ls0 ws0">18.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Te<span class="_ _1"></span>st <span class="_ _1"></span>na<span class="_ _1"></span> ut<span class="_ _1"></span>ra<span class="_ _1"></span>tę<span class="_ _1"></span> w<span class="_ _1"></span>art<span class="_ _1"></span>oś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y589 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y58a ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="_ _0"></span>firmy<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>oraz <span class="_ _0"></span>p<span class="_ _0"></span>race <span class="_ _0"></span>rozwojowe <span class="_ _10"></span>w <span class="_ _0"></span>toku <span class="_ _10"></span>wytwarzania <span class="_ _0"></span>p<span class="_ _0"></span>odlegają <span class="_ _0"></span>testom<span class="_ _0"></span> <span class="_ _0"></span>na <span class="_ _0"></span>utratę <span class="_ _10"></span>wartości: <span class="_ _0"></span>wówcz<span class="_ _0"></span>as, <span class="_ _0"></span>gdy </div><div class="t m0 x8 hf y58b ff5 fs6 fc0 sc0 ls0 ws0">istnieją <span class="_ _30"> </span>prze<span class="_ _0"></span>słanki <span class="_ _30"> </span>wskazujące <span class="_ _21"> </span>na <span class="_ _30"> </span>utratę <span class="_ _21"> </span>ich <span class="_ _30"> </span>warto<span class="_ _0"></span>ści, <span class="_ _c"> </span>a <span class="_ _30"> </span>tak<span class="_ _0"></span>że <span class="_ _30"> </span>corocznie <span class="_ _21"> </span>bez <span class="_ _30"> </span>względu <span class="_ _30"> </span>n<span class="_ _0"></span>a <span class="_ _30"> </span>ewentualne </div><div class="t m0 x8 hb y58c ff5 fs6 fc0 sc0 ls0 ws0">występowanie  prze<span class="_ _0"></span>słanek  wskazujących  na  utratę  przez  nie  warto<span class="_ _0"></span>ści.  Na  dzień<span class="ff4">  31  grudnia  2023  r.  oraz  </span></div><div class="t m0 x8 hb y58d ff4 fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>22 <span class="ff5">r. przeprowadzono<span class="_ _0"></span> testy na utratę wartości firm<span class="_ _0"></span></span>y. </div><div class="t m0 x8 hb y58e ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>jak<span class="_ _0"></span>o <span class="_ _0"></span>ośrod<span class="ff4 ls1a">ek<span class="_ _0"></span><span class="ls0"> <span class="_ _0"></span></span></span>generując<span class="ff4">y<span class="_ _0"></span> <span class="_ _0"></span></span>środki <span class="_ _0"></span>pieniężn<span class="_ _0"></span>e <span class="_ _0"></span>określa <span class="_ _10"></span>Spółkę <span class="_ _0"></span>i <span class="_ _0"></span>jej <span class="_ _0"></span>wszystkie <span class="_ _10"></span>jednostki <span class="_ _0"></span>zależne <span class="_ _10"></span>prowadzące </div><div class="t m0 x8 hb y58f ff5 fs6 fc0 sc0 ls0 ws0">działalność <span class="_ _10"></span>na <span class="_ _10"></span>ter<span class="_ _0"></span>ytorium <span class="_ _10"></span>Polski<span class="ff4 ls7">. <span class="_ _10"></span><span class="ls0">Prace <span class="_ _10"></span></span></span>r<span class="_ _0"></span>ozwojowe <span class="_ _10"></span>w <span class="_ _10"></span>toku <span class="_ _10"></span>wytwarzan<span class="_ _0"></span>ia <span class="_ _10"></span>zostały <span class="_ _10"></span>w <span class="_ _10"></span>całości <span class="_ _10"></span>przy<span class="_ _0"></span>pisane <span class="_ _10"></span>do <span class="_ _10"></span>tego </div><div class="t m0 x8 hb y590 ff5 fs6 fc0 sc0 ls0 ws0">ośrodka.<span class="ff4"> </span></div><div class="t m0 x8 hf y591 ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="_ _1b"></span>odzyskiwalną <span class="_ _1b"></span>ośrodka <span class="_ _1b"></span>generującego<span class="_ _0"></span> <span class="_ _10"></span>środk<span class="_ _0"></span>i <span class="_ _10"></span>pieniężne <span class="_ _1b"></span>oszacowan<span class="_ _0"></span>o <span class="_ _10"></span>na <span class="_ _1b"></span>podstawie <span class="_ _1b"></span>wartości <span class="_ _1b"></span>użytkowej </div><div class="t m0 x8 hf y592 ff5 fs6 fc0 sc0 ls0 ws0">ustalonej <span class="_ _f"> </span>metodą <span class="_ _f"> </span>zdyskontowanych <span class="_ _f"> </span>przepływów <span class="_ _13"> </span>pien<span class="_ _0"></span>iężnych <span class="_ _f"> </span>na <span class="_ _13"> </span>podstawie <span class="_ _f"> </span>sporządzony<span class="_ _0"></span>ch <span class="_ _13"> </span>projek<span class="_ _0"></span>cji </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:280.005000px;bottom:315.645000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">48</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">finansowych<span class="_ _0"></span>. </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">Zarząd  Spółki  ustalając  wszystk<span class="_ _0"></span>ie  poniższe  założenia,  które  uzn<span class="_ _0"></span>aje  za  wiarygodne,  kierował  się  danymi </div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">historyczny<span class="_ _0"></span>mi <span class="_ _10"></span>realizowan<span class="_ _0"></span>ymi <span class="_ _10"></span>pr<span class="_ _0"></span>zez <span class="_ _10"></span>spółki <span class="_ _1b"></span>danego <span class="_ _1b"></span>ośrodka <span class="_ _1b"></span>generującego <span class="_ _1b"></span>środki <span class="_ _1b"></span>pieniężne, <span class="_ _10"></span>tam <span class="_ _1b"></span>gdzie <span class="_ _1b"></span>było <span class="_ _10"></span>to </div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">zasadne, o przewid<span class="_ _0"></span>ywania Zarządu co do rozwo<span class="_ _0"></span>ju sy<span class="_ _0"></span>tuacji tych ośrodków <span class="_ _0"></span>w przyszłości. <span class="ff1 fs0"> </span></div><div class="t m0 x8 h27 y91 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y377 ff5 fs6 fc0 sc0 ls0 ws0">Przyjęto <span class="ff4">6-<span class="_ _0"></span>letni okres prognozy. W</span>spó<span class="_ _0"></span>łczynnik <span class="ff4">D/E </span>określa relację za<span class="_ _0"></span>dłużenia do rynkowej wartości kap<span class="_ _0"></span>itałów </div><div class="t m0 x8 hf y378 ff5 fs6 fc0 sc0 ls0 ws0">własnych.  Rynkowa  wartość  współczynnika  została <span class="_ _22"> </span>przyjęta  na <span class="_ _22"> </span>podstawie  analizy  spółek <span class="_ _22"> </span>działających  w </div><div class="t m0 x8 hb y379 ff5 fs6 fc0 sc0 ls0 ws0">porównywaln<span class="_ _0"></span><span class="ff4">ych  sektorach.  </span>Współczynnik  beta  jest  współczynnikiem  ryzyka  systematycznego.  Rynkowa </div><div class="t m0 x8 hf y37a ff5 fs6 fc0 sc0 ls0 ws0">wartość  współczynn<span class="_ _0"></span>ika  beta  została  przyjęta  na  podstawie  analizy<span class="_ _0"></span>  korelacji  pomiędzy  stopami  zwrotu  z </div><div class="t m0 x8 hb y37b ff5 fs6 fc0 sc0 ls0 ws0">inwestycji w akcje spółek działających w porównywaln<span class="_ _0"></span>ych sektorach i stopami zwrotu z indeksów rynkowych.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4b y593 ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y594 ff5 fs6 fc0 sc0 ls0 ws0">Stopa d<span class="_ _0"></span>yskonta oparta <span class="_ _0"></span>jest na kalku<span class="_ _0"></span>lacji średniego <span class="_ _0"></span>ważonego k<span class="_ _0"></span>osztu kapitału <span class="_ _0"></span>(ang. WACC <span class="_ _10"></span>–<span class="ff4"> <span class="ff7">weigh<span class="_ _0"></span>ted average </span></span></div><div class="t m0 x8 hb y595 ff7 fs6 fc0 sc0 ls0 ws0">cost <span class="_ _1c"></span>of <span class="_ _1c"></span>capital<span class="ff4">)<span class="ff5">)<span class="_ _0"></span>, <span class="_ _23"> </span>d<span class="_ _0"></span>o <span class="_ _1c"> </span>wyznaczenia <span class="_ _1c"> </span>którego <span class="_ _1c"> </span>przyjęto<span class="_ _0"></span> <span class="_ _23"> </span>stop<span class="_ _0"></span>ę <span class="_ _23"></span>wolną <span class="_ _1c"> </span>od<span class="_ _0"></span> <span class="_ _23"> </span>r<span class="_ _0"></span>yzyka <span class="_ _1c"> </span>równą <span class="_ _1d"> </span></span>5,2 <span class="_ _1c"></span><span class="ff5">% <span class="_ _1c"> </span>dla <span class="_ _1c"> </span>testu <span class="_ _1c"> </span>na <span class="_ _1c"> </span>dzień<span class="_ _0"></span> </span> </span></div><div class="t m0 x8 hb y596 ff4 fs6 fc0 sc0 ls0 ws0">31 <span class="_ _10"></span>grudnia <span class="_ _10"></span>2<span class="_ _0"></span>023 <span class="_ _10"></span>r. <span class="_ _10"></span>(6,8<span class="_ _0"></span><span class="ff5">% <span class="_ _10"></span>na <span class="_ _0"></span>d<span class="_ _0"></span>zień <span class="_ _10"></span>31 <span class="_ _10"></span>grudn<span class="_ _0"></span>ia <span class="_ _0"></span>20<span class="_ _0"></span>2</span>2 <span class="_ _10"></span><span class="ff5">r.),<span class="_ _0"></span> <span class="_ _10"></span>skorygowanej <span class="_ _10"></span>o <span class="_ _10"></span>prem<span class="_ _0"></span>ię <span class="_ _10"></span>za <span class="_ _10"></span>ryzyko, <span class="_ _10"></span>odzwiercied<span class="_ _0"></span>lającą </span></div><div class="t m0 x8 hb y597 ff5 fs6 fc0 sc0 ls0 ws0">zarówno zwię<span class="_ _0"></span>kszone ryzyko inwestowania jak<span class="_ _0"></span> i systematyczne r<span class="_ _0"></span>yzyko ośrodka generującego śro<span class="_ _0"></span>dki pieniężne. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y598 ff4 fs6 fc0 sc0 ls0 ws0">Stopa dyskonta <span class="ff5">na dzień 31 grudnia 2023 r. została oszacowana na poziomie 1</span>1,1%, a stopa wzrostu po okresie </div><div class="t m0 x8 hb y599 ff4 fs6 fc0 sc0 ls0 ws0">prognozy 0%.<span class="_ _0"></span> </div><div class="t m0 x8 hf y59a ff5 fs6 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>rezydualna <span class="_ _1"></span>ustalona <span class="_ _1"></span>została <span class="_ _1"></span>w <span class="_ _b"></span>wy<span class="_ _0"></span>sokości <span class="_ _1"></span>bieżącej <span class="_ _1"></span>(zdyskon<span class="_ _0"></span>towanej) <span class="_ _1"></span>wartości <span class="_ _b"></span>ren<span class="_ _0"></span>ty <span class="_ _b"></span>wieczy<span class="_ _0"></span>stej <span class="_ _b"></span>(<span class="_ _0"></span>według </div><div class="t m0 x8 hf y422 ff5 fs6 fc0 sc0 ls0 ws0">Modelu Wzro<span class="_ _0"></span>stu Gordona) skalkulowan<span class="_ _0"></span>ej w oparciu o wo<span class="_ _0"></span>lne przepływy pieniężn<span class="_ _0"></span>e ostatniego okresu pr<span class="_ _0"></span>ojekcji, </div><div class="t m0 x8 hb y59b ff5 fs6 fc0 sc0 ls0 ws0">skorygowane o<span class="_ _0"></span> stałą stopę wzrostu.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y59c ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y423 ff5 fs6 fc0 sc0 ls0 ws0">Racjonalnie <span class="_ _1e"> </span>m<span class="_ _0"></span>ożliwe <span class="_ _1e"> </span>zmiany <span class="_ _1e"> </span>p<span class="_ _0"></span>ojedynczych <span class="_ _1e"> </span>kluczowy<span class="_ _0"></span>ch <span class="_ _1e"> </span>założeń, <span class="_ _1e"> </span>któr<span class="_ _0"></span>e <span class="_ _21"> </span>p<span class="_ _0"></span>owodują <span class="_ _1e"> </span>zrównanie <span class="_ _2c"> </span>wartości </div><div class="t m0 x8 hf y59d ff5 fs6 fc0 sc0 ls0 ws0">odzyskiwalny<span class="_ _0"></span>ch  i  wartości <span class="_ _1f"> </span>księgowej  ośrodka <span class="_ _32"> </span>g<span class="_ _0"></span>enerującego  środk<span class="_ _0"></span>i  pieniężne,  w  p<span class="_ _0"></span>orównaniu  do<span class="_ _0"></span>  założeń </div><div class="t m0 x8 hb y59e ff5 fs6 fc0 sc0 ls0 ws0">przyjętych<span class="_ _0"></span> do testu na utratę wartości przep<span class="_ _0"></span>rowadzonego na dzień <span class="_ _0"></span>31 grudnia 202<span class="_ _0"></span><span class="ff4">3 r<span class="_ _0"></span>.: </span></div><div class="t m0 x62 hb y59f ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff5">spadek  liczby  klientów  o  <span class="ff4">6,0</span>%  w  każdym  roku  w  o<span class="_ _1"></span>kresie  do  202<span class="ff4">9<span class="_ _0"></span>  </span>r.  w <span class="_ _22"> </span>porównaniu  z  rokiem </span></span></div><div class="t m0 x6b hb y5a0 ff4 fs6 fc0 sc0 ls0 ws0">poprzednim, </div><div class="t m0 x62 hb y38a ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff5">spadek <span class="_ _1f"> </span>liczby <span class="_ _1f"> </span>ob<span class="_ _0"></span>sługiwanych <span class="_ _1f"> </span>komunikató<span class="_ _0"></span>w <span class="_ _1f"> </span>o <span class="_ _c"> </span><span class="ff4">6,2</span>%, <span class="_ _1f"> </span>w <span class="_ _1f"> </span>każdym <span class="_ _1f"> </span>rok<span class="_ _0"></span>u <span class="_ _1f"> </span>w <span class="_ _1f"> </span>okresie <span class="_ _1f"> </span>do <span class="_ _1f"> </span>20<span class="_ _0"></span>2<span class="_ _0"></span><span class="ff4">9 <span class="_ _1f"> </span>r. <span class="_ _1f"> </span>w </span></span></span></div><div class="t m0 x6b hb y38b ff5 fs6 fc0 sc0 ls0 ws0">porównaniu z <span class="_ _0"></span>rokiem poprzednim,<span class="ff4"> </span></div><div class="t m0 x62 hb y5a1 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">wzrost stopy dyskonta o <span class="_ _0"></span>10,1 p.p. </span></span></div><div class="t m0 x8 hf y38d ff5 fs6 fc0 sc0 ls0 ws0">Racjonalnie <span class="_ _1e"> </span>m<span class="_ _0"></span>ożliwe <span class="_ _1e"> </span>zmiany <span class="_ _1e"> </span>p<span class="_ _0"></span>ojedynczych <span class="_ _1e"> </span>kluczowy<span class="_ _0"></span>ch <span class="_ _1e"> </span>założeń, <span class="_ _1e"> </span>któr<span class="_ _0"></span>e <span class="_ _21"> </span>p<span class="_ _0"></span>owodują <span class="_ _1e"> </span>zrównanie <span class="_ _2c"> </span>wartości </div><div class="t m0 x8 hf y38e ff5 fs6 fc0 sc0 ls0 ws0">odzyskiwalny<span class="_ _0"></span>ch <span class="_ _1f"> </span>i <span class="_ _32"> </span>war<span class="_ _0"></span>tości <span class="_ _1f"> </span>księgowej <span class="_ _32"> </span>o<span class="_ _0"></span>środka <span class="_ _1f"> </span>generującego <span class="_ _1f"> </span>środk<span class="_ _0"></span>i  p<span class="_ _0"></span>ieniężne <span class="_ _1f"> </span>w  p<span class="_ _0"></span>orównaniu <span class="_ _1f"> </span>do <span class="_ _1f"> </span>założeń </div><div class="t m0 x8 hb y38f ff5 fs6 fc0 sc0 ls0 ws0">przyjętych<span class="_ _0"></span> do testu na utratę wartości przep<span class="_ _0"></span>rowadzonego na dzień <span class="_ _0"></span>31 grudnia 202<span class="_ _0"></span><span class="ff4">2 r<span class="_ _0"></span>.: </span></div><div class="t m0 x62 hb y1f0 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff5">spadek  liczby  klientów  o  4,4% <span class="_ _22"> </span>w  każdym <span class="_ _32"> </span>r<span class="_ _0"></span>oku  w  okresie <span class="_ _22"> </span>do  2027  r.  w  porównaniu  z  rokiem </span></span></div><div class="t m0 x6b hb y5a2 ff4 fs6 fc0 sc0 ls0 ws0">poprzednim, </div><div class="t m0 x62 hb y36e ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff5">spadek <span class="_ _1f"> </span>liczby <span class="_ _1f"> </span>ob<span class="_ _0"></span>sługiwanych <span class="_ _1f"> </span>komunikató<span class="_ _0"></span>w <span class="_ _1f"> </span>o <span class="_ _1f"> </span>4,4%, <span class="_ _1f"> </span>w <span class="_ _1f"> </span>każ<span class="_ _0"></span>dym <span class="_ _1f"> </span>roku <span class="_ _1f"> </span>w <span class="_ _c"> </span>o<span class="_ _1"></span>kresie <span class="_ _1f"> </span>do <span class="_ _1f"> </span>20<span class="_ _0"></span>27 <span class="_ _1f"> </span>r. <span class="_ _1f"> </span>w </span></span></div><div class="t m0 x6b hb y36f ff5 fs6 fc0 sc0 ls0 ws0">porównaniu z <span class="_ _0"></span>rokiem poprzednim,<span class="ff4"> </span></div><div class="t m0 x62 hb y370 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">wzrost stopy dyskonta o 6,9<span class="_ _0"></span> p.p.<span class="fc1"> <span class="_ _24"> </span></span> </span></span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">49</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">19.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">In<span class="_ _1"></span>wes<span class="_ _1"></span>tyc<span class="_ _1"></span>je<span class="_ _1"></span> w<span class="_ _1"></span> j<span class="_ _1"></span>ed<span class="_ _1"></span>nos<span class="_ _1"></span>tki<span class="_ _b"></span> zale<span class="_ _1"></span>żn<span class="_ _1"></span>e<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y21b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5a3 w84 h62"><div class="t m0 xd hc y95 ff6 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ff7"> </span></div></div><div class="c x9f y5a3 w85 h62"><div class="t m0 x34 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y5a3 w86 h62"><div class="t m0 x2d h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x71 y5a3 w87 h62"><div class="t m0 x1a h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y3f8 w84 h1c"><div class="t m0 xd hb y97 ff4 fs6 fc0 sc0 ls0 ws0">Inwestycje w <span class="ff5">jed<span class="_ _0"></span>nostki zależne</span> </div></div><div class="c x9f y3f8 w85 h1c"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y3f8 w86 h1c"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y3f8 w87 h1c"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5a4 w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Redgroup<span class="_ _0"></span> Sp. z o.o. </div></div><div class="c x9f y5a4 w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5a4 w86 h83"><div class="t m0 x17 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c x71 y5a4 w87 h83"><div class="t m0 x5c hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c x8 y7e w84 h1c"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">NIRO Media Grou<span class="_ _0"></span>p Sp. z o.o. <span class="_ _0"></span> </div></div><div class="c x9f y7e w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y7e w86 h1c"><div class="t m0 x6d hb y4c3 ff4 fs6 fc0 sc0 ls1 ws0">125<span class="ls0"> </span></div></div><div class="c x71 y7e w87 h1c"><div class="t m0 x61 hb y4c3 ff4 fs6 fc0 sc0 ls1 ws0">125<span class="ls0"> </span></div></div><div class="c x8 y5a5 w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">PromoSMS Sp. <span class="_ _0"></span>z o.o. </div></div><div class="c x9f y5a5 w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5a5 w86 h83"><div class="t m0 x12 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">1 595 </div></div><div class="c x71 y5a5 w87 h83"><div class="t m0 x6d hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">1 595 </div></div><div class="c x8 y5a6 w84 h1c"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">MessageFlow.com Gm<span class="_ _0"></span>bH </div></div><div class="c x9f y5a6 w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5a6 w86 h1c"><div class="t m0 x6d hb y4c3 ff4 fs6 fc0 sc0 ls1 ws0">110<span class="ls0"> </span></div></div><div class="c x71 y5a6 w87 h1c"><div class="t m0 x61 hb y4c3 ff4 fs6 fc0 sc0 ls1 ws0">110<span class="ls0"> </span></div></div><div class="c x8 y5a7 w84 h1c"><div class="t m0 xf hb y97 ff4 fs6 fc0 sc0 ls0 ws0">ProfiSMS s.r.o.<span class="_ _0"></span> </div></div><div class="c x9f y5a7 w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5a7 w86 h1c"><div class="t m0 x23 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">39 974 </div></div><div class="c x71 y5a7 w87 h1c"><div class="t m0 x20 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">39 974 </div></div><div class="c x8 y5a8 w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Freshmail Sp. z o<span class="_ _0"></span>.o. </div></div><div class="c x9f y5a8 w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5a8 w86 h83"><div class="t m0 x23 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">30 306 </div></div><div class="c x71 y5a8 w87 h83"><div class="t m0 x20 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">30 306 </div></div><div class="c x8 y41a w84 h7c"><div class="t m0 xf hb y97 ff4 fs6 fc0 sc0 ls0 ws0">PushPushGo Sp. z <span class="_ _0"></span>o.o. </div></div><div class="c x9f y41a w85 h7c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y41a w86 h7c"><div class="t m0 x12 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">9 147 </div></div><div class="c x71 y41a w87 h7c"><div class="t m0 x6d hb y97 ff4 fs6 fc0 sc0 ls1 ws0">9 147<span class="ls0"> </span></div></div><div class="c x8 y3be w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">UAB Mlr grupe </div><div class="t m0 x57 h41 y5a9 ff4 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x58 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y3be w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y3be w86 h83"><div class="t m0 x90 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x71 y3be w87 h83"><div class="t m0 x2a hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">325 661 </div></div><div class="c x8 y5aa w84 h1c"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">MailerCheck, In<span class="_ _0"></span>c </div></div><div class="c x9f y5aa w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5aa w86 h1c"><div class="t m0 x12 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">3 242 </div></div><div class="c x71 y5aa w87 h1c"><div class="t m0 x6d hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">3 242 </div></div><div class="c x8 y208 w84 h1c"><div class="t m0 xf hb y97 ff4 fs6 fc0 sc0 ls0 ws0">MailerSend, In<span class="_ _0"></span>c </div></div><div class="c x9f y208 w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y208 w86 h1c"><div class="t m0 x12 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">1 389 </div></div><div class="c x71 y208 w87 h1c"><div class="t m0 x6d hb y97 ff4 fs6 fc0 sc0 ls0 ws0">1 389 </div></div><div class="c x8 y5ab w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">MailerLite Limited<span class="_ _0"></span> </div></div><div class="c x9f y5ab w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5ab w86 h83"><div class="t m0 x17 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x71 y5ab w87 h83"><div class="t m0 x5c hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c x8 y5ac w84 h1c"><div class="t m0 xf hb y97 ff4 fs6 fc0 sc0 ls0 ws0">MailerLite, Inc </div></div><div class="c x9f y5ac w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5ac w86 h1c"><div class="t m0 x34 hb y97 ff4 fs6 fc0 sc0 ls0 ws0">325 199 </div></div><div class="c x71 y5ac w87 h1c"><div class="t m0 x51 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y5ad w84 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Oxylion S.A. </div></div><div class="c x9f y5ad w85 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5ad w86 h83"><div class="t m0 x23 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">24 485 </div></div><div class="c x71 y5ad w87 h83"><div class="t m0 x20 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">24 485 </div></div><div class="c x8 y5ae w84 h1c"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Appchance<span class="_ _0"></span> Group Sp. z o.o. </div><div class="t m0 x74 h41 y5a9 ff4 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 xa0 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y5ae w85 h1c"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5ae w86 h1c"><div class="t m0 x12 hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">3 028 </div></div><div class="c x71 y5ae w87 h1c"><div class="t m0 x51 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y5af w84 h30"><div class="t m0 xf hb y148 ff4 fs6 fc0 sc0 ls0 ws0">Center.ai Sp. z o<span class="_ _0"></span>.o.  </div><div class="t m0 xd hf y90 ff5 fs6 fc0 sc0 ls0 ws0">(wcześniej Appch<span class="_ _0"></span>ance Sp. z o.o.) </div><div class="t m0 x13 h41 y1e9 ff4 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x54 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y5af w85 h30"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5af w86 h30"><div class="t m0 x6d hb y1f6 ff4 fs6 fc0 sc0 ls1 ws0">279<span class="ls0"> </span></div></div><div class="c x71 y5af w87 h30"><div class="t m0 x51 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y5b0 w84 h62"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x9f y5b0 w85 h62"><div class="t m0 x17 hb y95 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y5b0 w86 h62"><div class="t m0 x34 h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">438 885 </div></div><div class="c x71 y5b0 w87 h62"><div class="t m0 x2a h1d y95 ff2 fs6 fc0 sc0 ls0 ws0">436 040 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y3fc ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h44 y5b1 ff7 fsc fc0 sc0 ls0 ws0">1</div><div class="t m0 x57 hc y4e8 ff7 fs6 fc0 sc0 ls0 ws0"> <span class="_ _10"></span><span class="ff6">w <span class="_ _10"></span>wyniku <span class="_ _10"></span>po<span class="_ _0"></span>łączenia <span class="_ _10"></span></span>w <span class="_ _10"></span>dn<span class="_ _0"></span>iu <span class="_ _0"></span>1<span class="_ _0"></span> <span class="_ _0"></span>lu<span class="_ _0"></span>tego <span class="_ _10"></span>2023 <span class="_ _10"></span>r. <span class="_ _1b"></span><span class="ff6">Vercom <span class="_ _10"></span>S.A. <span class="_ _10"></span>z <span class="_ _10"></span>UAB <span class="_ _10"></span>Mlr <span class="_ _10"></span>g<span class="_ _0"></span>rupe <span class="_ _10"></span>Spółka<span class="_ _0"></span> <span class="_ _0"></span>sta<span class="_ _0"></span>ła <span class="_ _10"></span>się <span class="_ _10"></span>bezpośrednim<span class="_ _0"></span> </span></div><div class="t m0 x8 h45 y5b2 ff6 fs6 fc0 sc0 ls0 ws0">właścicielem <span class="_ _0"></span>udziałów <span class="_ _0"></span>w <span class="_ _0"></span>jednostce <span class="_ _0"></span>zależnej <span class="_ _0"></span>MailerLite <span class="_ _0"></span>Inc.<span class="_ _0"></span> S<span class="_ _0"></span>zczegóły <span class="_ _0"></span>odnośnie <span class="_ _0"></span>treści <span class="_ _0"></span>ekonomicznej <span class="_ _0"></span>transakcji </div><div class="t m0 x8 hc y5b3 ff6 fs6 fc0 sc0 ls0 ws0">oraz sposobu <span class="_ _0"></span>rozliczenia połączenia w księga<span class="_ _0"></span>ch Vercom S.A. zostały <span class="_ _0"></span><span class="ff7">o<span class="_ _0"></span>pisane w nocie<span class="_ _0"></span> <span class="ls6">21</span>. </span></div><div class="t m0 x8 h44 y5b4 ff7 fsc fc0 sc0 ls0 ws0">2</div><div class="t m0 x57 hc y5b5 ff7 fs6 fc0 sc0 ls0 ws0"> <span class="ff6">W dniu 9 maja 2023 r. Vercom S.A<span class="_ _0"></span>. objęła 172 dodatkowych udziałów w podwyższonym <span class="_ _0"></span>kapitale zakładowym<span class="_ _0"></span> </span></div><div class="t m0 x8 h45 y499 ff6 fs6 fc0 sc0 ls0 ws0">Appchance <span class="_ _1b"></span>Group <span class="_ _10"></span>Sp. <span class="_ _1b"></span>z <span class="_ _10"></span>o.o., <span class="_ _10"></span>zwiększając <span class="_ _1b"></span>swój <span class="_ _10"></span>udział <span class="_ _1b"></span>w <span class="_ _10"></span>głosach<span class="_ _0"></span> <span class="_ _10"></span>do <span class="_ _10"></span>52<span class="_ _0"></span>,06% <span class="_ _10"></span>i <span class="_ _10"></span>tym <span class="_ _1b"></span>samym <span class="_ _10"></span>obejmu<span class="_ _0"></span>jąc <span class="_ _10"></span>kontrolę </div><div class="t m0 x8 h45 y405 ff6 fs6 fc0 sc0 ls0 ws0">nad  tą <span class="_ _1d"> </span>jedno<span class="_ _0"></span>stką. <span class="_ _1d"> </span>Je<span class="_ _0"></span>dnocześnie <span class="_ _22"> </span>Vercom  S.A. <span class="_ _1d"> </span>ob<span class="_ _0"></span>jęła <span class="_ _22"> </span>ko<span class="_ _0"></span>ntrolę <span class="_ _1d"> </span>n<span class="_ _0"></span>ad  jed<span class="_ _1"></span>nostką  Center.ai <span class="_ _1d"> </span>Sp.  z <span class="_ _22"> </span>o.o. <span class="_ _1d"> </span>(d<span class="_ _0"></span>awniej </div><div class="t m0 x8 hc y426 ff6 fs6 fc0 sc0 ls0 ws0">Apchnace Sp<span class="_ _0"></span>. z o.o.), tj. jednostką zależną od A<span class="_ _0"></span>ppchance Group Sp. z o.o<span class="_ _10"></span><span class="ff7">. </span>Szczegóły po<span class="_ _0"></span>niżej.<span class="ff7"> </span></div><div class="t m0 x8 h27 y5b6 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y5b7 ff4 fs6 fc0 sc0 ls0 ws0">Poza <span class="_ _23"></span><span class="ff5">opisany<span class="_ _0"></span>mi <span class="_ _23"></span>powyżej <span class="_ _23"></span>zdarzeniami <span class="_ _1c"> </span>nie <span class="_ _23"> </span>wy<span class="_ _0"></span>stąpiły <span class="_ _23"></span>inne <span class="_ _23"></span>zmiany <span class="_ _23"> </span>w <span class="_ _23"> </span>za<span class="_ _0"></span>kresie <span class="_ _23"></span>jednostek <span class="_ _23"></span>zależn<span class="_ _0"></span>ych <span class="_ _23"></span>w <span class="_ _23"></span>okresie </span></div><div class="t m0 x8 hb y5b8 ff5 fs6 fc0 sc0 ls0 ws0">objętym n<span class="_ _0"></span>iniejszym jednostkowym sprawo<span class="_ _0"></span>zdaniem finansowym<span class="_ _0"></span>.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h84 y5b9 ff2 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y23c ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y447 ff2 fs6 fc2 sc0 ls0 ws0">20.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">In<span class="_ _1"></span>wes<span class="_ _1"></span>tyc<span class="_ _1"></span>je<span class="_ _1"></span> w<span class="_ _1"></span> j<span class="_ _1"></span>ed<span class="_ _1"></span>nos<span class="_ _1"></span>tki<span class="_ _b"></span> sto<span class="_ _1"></span>war<span class="_ _1"></span>zys<span class="_ _1"></span>z<span class="_ _1"></span>one<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y5ba ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5bb w88 h67"><div class="t m0 xd hc y97 ff6 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ff7"> </span></div></div><div class="c xa1 y5bb w89 h67"><div class="t m0 x1a h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y5bb w8a h67"><div class="t m0 x3b h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xa3 y5bb w8b h67"><div class="t m0 x18 h1d y97 ff2 fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y42d w88 h77"><div class="t m0 xd hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Inwestycje w jed<span class="_ _0"></span>nostki stowarzyszone </div></div><div class="c xa1 y42d w89 h77"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y42d w8a h77"><div class="t m0 xd hb y11b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa3 y42d w8b h77"><div class="t m0 xd hb y11b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5bc w88 h77"><div class="t m0 xf hb yb1 ff4 fs6 fc0 sc0 ls0 ws0">User.com Sp. z <span class="_ _0"></span>o.o. </div></div><div class="c xa1 y5bc w89 h77"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y5bc w8a h77"><div class="t m0 x61 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y5bc w8b h77"><div class="t m0 x6d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">10 220 </div></div><div class="c x8 y58c w88 h83"><div class="t m0 xf hb y4c3 ff4 fs6 fc0 sc0 ls0 ws0">Appchance<span class="_ _0"></span> Group Sp. z o.o. </div></div><div class="c xa1 y58c w89 h83"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y58c w8a h83"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y58c w8b h83"><div class="t m0 x89 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">2 126 </div></div><div class="c x8 y242 w88 h67"><div class="t m0 xf hb yca ff5 fs6 fc0 sc0 ls0 ws0">Center.ai Sp. z o<span class="_ _0"></span>.o. (wcześniej Appch<span class="_ _0"></span>ance Sp. z o.o.)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xa1 y242 w89 h67"><div class="t m0 xd hb y5bd ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y242 w8a h67"><div class="t m0 x61 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y242 w8b h67"><div class="t m0 x21 hf yca ff9 fs6 fc0 sc0 ls1 ws0">279<span class="ls0"> </span></div></div><div class="c x8 y5be w88 h67"><div class="t m0 xd hb yca ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y5be w89 h67"><div class="t m0 x2e hb yca ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y5be w8a h67"><div class="t m0 x79 h1d yca ff2 fs6 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa3 y5be w8b h67"><div class="t m0 x6d h1d yca ff2 fs6 fc0 sc0 ls0 ws0">12 625 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y5bf ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y5c0 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _30"> </span>okresie <span class="_ _21"> </span>objętym<span class="_ _0"></span> <span class="_ _30"> </span>niniejszym<span class="_ _0"></span><span class="ff4"> <span class="_ _30"> </span>jednostkowy<span class="_ _0"></span>m <span class="_ _30"> </span>sprawo<span class="_ _0"></span>zdaniem <span class="_ _30"> </span>finansowym <span class="_ _1e"> </span></span>miało <span class="_ _30"> </span>miejsce <span class="_ _21"> </span>zwiększenie<span class="_ _0"></span> </div><div class="t m0 x8 hf y394 ff5 fs6 fc0 sc0 ls0 ws0">zaangażowan<span class="_ _0"></span>ia <span class="_ _23"></span>w <span class="_ _23"></span>jednostki <span class="_ _23"> </span>stowarzyszo<span class="_ _0"></span>ne <span class="_ _23"></span>Apchance <span class="_ _23"> </span>Group<span class="_ _0"></span> <span class="_ _1b"></span>Sp.<span class="_ _0"></span> <span class="_ _1b"></span>z <span class="_ _23"> </span>o<span class="_ _0"></span>.o. <span class="_ _1b"></span>o<span class="_ _0"></span>raz <span class="_ _23"></span>Center.ai <span class="_ _23"></span>Sp. <span class="_ _23"></span>z <span class="_ _23"></span>o.o.<span class="_ _0"></span>, <span class="_ _1b"></span>co<span class="_ _0"></span> <span class="_ _23"></span>zostało </div><div class="t m0 x8 hb y395 ff4 fs6 fc0 sc0 ls0 ws0">opisane w no<span class="_ _0"></span>cie <span class="ls1">19</span>. </div><div class="t m0 x8 h4c y2fd ff4 fse fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:461.230000px;bottom:458.260000px;width:14.500000px;height:17.250000px;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:156.607000px;bottom:117.909000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">50</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">Z <span class="_ _0"></span>kolei <span class="_ _0"></span>w<span class="_ _0"></span> <span class="_ _0"></span><span class="ff5">dniu <span class="_ _0"></span>31 <span class="_ _0"></span>paździer<span class="_ _0"></span>nika 2<span class="_ _0"></span>023 <span class="_ _0"></span>r. <span class="_ _10"></span>Spółka</span> <span class="_ _0"></span><span class="ff5">dokonała <span class="_ _10"></span>sprzedaży <span class="_ _0"></span>40 <span class="_ _10"></span>udziałów <span class="_ _0"></span>stanowiących <span class="_ _10"></span>30,3% <span class="_ _0"></span>kapitału </span></div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">zakładoweg<span class="_ _0"></span>o <span class="_ _0"></span>jednostki <span class="_ _0"></span>stowarzyszonej <span class="_ _10"></span>User.com <span class="_ _0"></span>Sp. <span class="_ _0"></span>z <span class="_ _0"></span>o.o. <span class="_ _0"></span>Wartość <span class="_ _0"></span>inwestycji <span class="_ _10"></span>w <span class="_ _0"></span>jednostkę <span class="_ _0"></span>stowarzy<span class="_ _0"></span>szoną <span class="_ _0"></span>na </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">dzień <span class="_ _23"></span>sprzed<span class="_ _0"></span>aży <span class="_ _1b"></span>wy<span class="_ _0"></span>niosła <span class="_ _1b"></span>10<span class="_ _0"></span> <span class="_ _23"></span><span class="ff4 ls1">220<span class="ls0"> <span class="_ _23"></span></span></span>tys. <span class="_ _23"></span>zł, <span class="_ _23"></span>a <span class="_ _23"></span>koszty <span class="_ _23"></span>poniesione <span class="_ _23"> </span>w <span class="_ _1c"> </span>związku <span class="_ _23"></span>z <span class="_ _23"></span>transakcją <span class="_ _23"> </span>wynio<span class="_ _0"></span>sły <span class="_ _1b"></span>302<span class="_ _0"></span> <span class="_ _1b"></span>ty<span class="_ _0"></span>s. <span class="_ _1b"></span>zł. </div><div class="t m0 x8 hb y1ff ff4 fs6 fc0 sc0 ls0 ws0">Jednostkowy<span class="_ _0"></span> z<span class="ff5">ysk ze zbycia jedno<span class="_ _0"></span>stki stowarzyszonej wyniósł 1<span class="_ _0"></span></span>3 <span class="ls1">147</span> <span class="ff5">tys. zł.</span> </div><div class="t m0 x8 h1d y200 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y5c1 ff2 fs6 fc2 sc0 ls0 ws0">21.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Poł<span class="_ _1"></span>ąc<span class="_ _1"></span>zen<span class="_ _1"></span>i<span class="_ _1"></span>a j<span class="_ _1"></span>edn<span class="_ _1"></span>os<span class="_ _1"></span>te<span class="_ _1"></span>k<span class="ff2"> </span></span></span></div><div class="t m0 x8 h27 y5c2 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y5c3 ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _23"></span>dniu <span class="_ _1c"></span>1 <span class="_ _1c"></span>lutego <span class="_ _23"></span>2023<span class="_ _0"></span> <span class="_ _23"></span>r. <span class="_ _1c"></span><span class="ff5">(Dzień</span> <span class="_ _23"></span><span class="ff5">Połącz<span class="_ _0"></span>enia) <span class="_ _23"> </span>n<span class="_ _0"></span>astąpiła <span class="_ _23"></span>rejestracja <span class="_ _23"> </span>p<span class="_ _0"></span>ołączenia <span class="_ _1c"> </span>Spółki<span class="_ _0"></span></span> <span class="_ _23"></span><span class="ff5">(Spółka <span class="_ _1c"> </span>Przejmująca)<span class="_ _0"></span></span> <span class="_ _23"></span><span class="ls1a">z </span> </div><div class="t m0 x8 hb y5c4 ff4 fs6 fc0 sc0 ls0 ws0">UAB <span class="_ _0"></span>Mlr <span class="_ _0"></span>gru<span class="_ _0"></span>pe<span class="ff5">, <span class="_ _0"></span>tj. <span class="_ _0"></span>spółk<span class="_ _0"></span>i utwo<span class="_ _0"></span>rzonej <span class="_ _0"></span>zgodnie <span class="_ _10"></span>z <span class="_ _0"></span>prawem <span class="_ _0"></span>litewskim, <span class="_ _0"></span>z <span class="_ _0"></span>sied<span class="_ _0"></span>zibą <span class="_ _0"></span>w <span class="_ _0"></span>Wilnie, <span class="_ _0"></span>wp<span class="_ _0"></span>isanej <span class="_ _0"></span>do <span class="_ _0"></span>rejestru </span></div><div class="t m0 x8 hf y5c5 ff5 fs6 fc0 sc0 ls0 ws0">przedsiębior<span class="_ _0"></span>stw <span class="_ _10"></span>Państwowego <span class="_ _1b"></span>Centrum <span class="_ _10"></span>Rejestrów <span class="_ _1b"></span>Litwy <span class="_ _10"></span>pod <span class="_ _1b"></span>numerem <span class="_ _10"></span>302942057, <span class="_ _10"></span>n<span class="_ _0"></span>umer <span class="_ _10"></span>identyfikato<span class="_ _0"></span>ra <span class="_ _10"></span>dla </div><div class="t m0 x8 hb y5c6 ff5 fs6 fc0 sc0 ls0 ws0">celów <span class="_ _30"> </span>podatkowy<span class="_ _0"></span>ch: <span class="_ _c"> </span>LT100007<span class="_ _0"></span>448516 <span class="_ _30"> </span><span class="ff4">(</span>Sp<span class="_ _0"></span>ółka <span class="_ _c"> </span>Przejm<span class="_ _0"></span>owana<span class="ff4 ls8">),<span class="ls0"> <span class="_ _30"> </span></span></span>w <span class="_ _30"> </span>rejestrze <span class="_ _30"> </span>przedsiębiorcó<span class="_ _0"></span>w <span class="_ _30"> </span>Krajowego </div><div class="t m0 x8 hf y5c7 ff5 fs6 fc0 sc0 ls0 ws0">Rejestru <span class="_ _1b"></span>Sądoweg<span class="_ _0"></span>o <span class="_ _1b"></span>właściwym <span class="_ _1b"></span>dla <span class="_ _1b"></span>Spółki <span class="_ _23"></span>Przejmującej. <span class="_ _23"></span>Połączenie <span class="_ _1b"></span>nastąpiło <span class="_ _1b"></span>w <span class="_ _1b"></span>trybie <span class="_ _23"></span>art. <span class="_ _1b"></span>492 <span class="_ _1b"></span>par. <span class="_ _1b"></span>1 <span class="_ _1b"></span>pkt <span class="_ _1b"></span>1) </div><div class="t m0 x8 hb y5c8 ff5 fs6 fc0 sc0 ls0 ws0">Kodeksu <span class="_ _10"></span>Spółek <span class="_ _0"></span>Handlow<span class="_ _0"></span><span class="ff4">ych, <span class="_ _0"></span>t</span>ym <span class="_ _0"></span>samy<span class="_ _0"></span>m, <span class="_ _0"></span>w <span class="_ _0"></span>Dniu <span class="_ _0"></span>Połącz<span class="_ _0"></span>enia <span class="_ _0"></span>nastąpiło <span class="_ _0"></span>przeniesienie <span class="_ _10"></span>na <span class="_ _0"></span>Spółkę <span class="_ _0"></span>Prz<span class="_ _0"></span>ejmującą </div><div class="t m0 x8 hf y527 ff5 fs6 fc0 sc0 ls0 ws0">całego <span class="_ _1b"></span>majątku <span class="_ _10"></span>Spółki <span class="_ _1b"></span>Przejmowanej, <span class="_ _1b"></span>wstąpienie <span class="_ _10"></span>prze<span class="_ _0"></span>z <span class="_ _10"></span>Spółkę <span class="_ _10"></span>Przejmu<span class="_ _0"></span>jącą <span class="_ _10"></span>we <span class="_ _1b"></span>wszystkie <span class="_ _10"></span>prawa <span class="_ _1b"></span>i <span class="_ _10"></span>obowiązk<span class="_ _0"></span>i </div><div class="t m0 x8 hb y528 ff5 fs6 fc0 sc0 ls0 ws0">Spółki <span class="_ _10"></span>Przejmowanej <span class="_ _10"></span>oraz <span class="_ _10"></span>rozwiązanie <span class="_ _0"></span>Spółk<span class="_ _0"></span>i <span class="_ _0"></span>Przejmowan<span class="_ _0"></span>ej <span class="_ _0"></span>bez <span class="_ _1b"></span>przeprowad<span class="_ _0"></span>zania <span class="_ _0"></span>jej <span class="_ _10"></span>likwidacji. <span class="_ _0"></span>Zważy<span class="_ _0"></span>wszy<span class="ff4"> </span></div><div class="t m0 x8 hb y529 ff4 fs6 fc0 sc0 ls0 ws0">na <span class="_ _1c"></span>fakt<span class="_ _0"></span><span class="ff5">, <span class="_ _1c"> </span>że <span class="_ _1c"> </span>Spółka <span class="_ _1c"> </span>Przejmująca <span class="_ _1c"> </span>b<span class="_ _0"></span>yła <span class="_ _1c"> </span>jedynym <span class="_ _1c"> </span>wspó<span class="_ _0"></span>lnikiem <span class="_ _23"> </span>Sp<span class="_ _0"></span>ółki <span class="_ _1c"> </span>Przejmowanej, <span class="_ _1c"> </span>po<span class="_ _0"></span>łączenie <span class="_ _1c"> </span>nastąpiło <span class="_ _1c"> </span>bez </span></div><div class="t m0 x8 hb y5c9 ff5 fs6 fc0 sc0 ls0 ws0">podwyższan<span class="_ _0"></span>ia kapitału zakładowego<span class="_ _0"></span> i zmiany statutu Spółk<span class="_ _0"></span>i Przejmującej. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h27 y5ca ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y2ec ff4 fs6 fc0 sc0 ls0 ws0">Grupa  <span class="ff5">MailerLite <span class="_ _22"> </span>jest <span class="_ _22"> </span>globalnym<span class="_ _0"></span> <span class="_ _22"> </span>dostawcą  narzędzi <span class="_ _22"> </span>do  komunikacji <span class="_ _22"> </span>e<span class="_ _0"></span></span>-<span class="ff5">mail  dla <span class="_ _22"> </span>klientów <span class="_ _22"> </span>biznesowych<span class="_ _0"></span> <span class="_ _22"> </span>w </span></div><div class="t m0 x8 hf y2ed ff5 fs6 fc0 sc0 ls0 ws0">zakresie <span class="_ _1d"> </span>wy<span class="_ _0"></span>syłki <span class="_ _1d"> </span>wiadomości <span class="_ _1d"> </span>o <span class="_ _1d"> </span>ch<span class="_ _0"></span>arakterze <span class="_ _1d"> </span>transakcyjnym <span class="_ _1d"> </span>o<span class="_ _0"></span>raz <span class="_ _1d"> </span>marketingowym, <span class="_ _1d"> </span>jak <span class="_ _1d"> </span>równ<span class="_ _0"></span>ież <span class="_ _1d"> </span>narzędzi <span class="_ _1d"> </span>do </div><div class="t m0 x8 hb y2ee ff4 fs6 fc0 sc0 ls0 ws0">weryfikacji <span class="_ _c"> </span>list <span class="_ _c"> </span>e-<span class="ff5">mail. <span class="_ _c"> </span>Głównymi <span class="_ _c"> </span>rynkami <span class="_ _c"> </span>działalności <span class="_ _c"> </span>MailerLi<span class="_ _0"></span>te <span class="_ _c"> </span>są <span class="_ _c"> </span>Stany <span class="_ _c"> </span>Zjednoczone <span class="_ _c"> </span>oraz <span class="_ _c"> </span>E<span class="_ _1"></span>uropa </span></div><div class="t m0 x8 hb y2ef ff4 fs6 fc0 sc0 ls0 ws0">Zachodnia. <span class="ff5">Spółki <span class="_ _1"></span>z <span class="_ _1"></span>Grupy <span class="_ _b"></span>MailerLite weszły <span class="_ _1"></span>do <span class="_ _1"></span>Grupy <span class="_ _1"></span>Kapitałowej <span class="_ _1"></span>Vercom <span class="_ _1"></span>z <span class="_ _1"></span>dniem <span class="_ _b"></span>1<span class="_ _0"></span>4 <span class="_ _1"></span>czerwca <span class="_ _1"></span>2022 <span class="_ _1"></span>r., <span class="_ _1"></span>kiedy </span></div><div class="t m0 x8 hb y2f0 ff5 fs6 fc0 sc0 ls0 ws0">to Vercom S.A.<span class="_ _0"></span> nabyła udziały w po<span class="_ _0"></span>dmiotach:<span class="ff4"> </span></div><div class="t m0 x8 hb y5cb ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Spó<span class="_ _0"></span>łk<span class="ff4">i Przejmowan<span class="_ _0"></span><span class="lsa">ej</span> </span>UAB Mlr grupe (jed<span class="_ _0"></span>yny udziałowiec MilerLite<span class="_ _0"></span><span class="ff4">, </span>Inc z siedzib<span class="_ _0"></span>ą w Delaware, USA)<span class="_ _0"></span><span class="ff4">, </span></span></span></div><div class="t m0 x8 hb y5cc ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Mailer<span class="_ _0"></span>Check Inc. z sied<span class="_ _0"></span>zibą w Delaware USA, <span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y5b6 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Mailer<span class="_ _0"></span>Send Inc. z <span class="_ _0"></span>siedzibą w Delaware USA,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y5cd ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">Mailer<span class="_ _0"></span>Lite Limited z siedzibą <span class="_ _0"></span>w Dublinie Irlandia.<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h27 y5ce ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y1e8 ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>Przejmowana była <span class="_ _b"></span>tzw. s<span class="_ _1"></span>półką <span class="_ _1"></span>holdingową,<span class="_ _0"></span> <span class="_ _b"></span>tj. jej <span class="_ _b"></span>główny<span class="_ _0"></span>mi <span class="_ _b"></span>ak<span class="_ _0"></span>tywami <span class="_ _1"></span>były udziały <span class="_ _1"></span>w <span class="_ _b"></span>jedn<span class="_ _0"></span>ostce <span class="_ _1"></span>zależnej </div><div class="t m0 x8 hf y42b ff5 fs6 fc0 sc0 ls0 ws0">MailerLite, I<span class="_ _0"></span>nc. Z <span class="_ _0"></span>tego <span class="_ _0"></span>względu tran<span class="_ _0"></span>sakcja połączenia <span class="_ _0"></span>spowodowała <span class="_ _0"></span>uproszczenie <span class="_ _0"></span>struktury Grup<span class="_ _0"></span>y Vercom, <span class="_ _0"></span>tj. </div><div class="t m0 x8 hb y1ec ff5 fs6 fc0 sc0 ls0 ws0">po <span class="_ _0"></span>po<span class="_ _0"></span>łączeniu <span class="_ _0"></span>bezpośrednim <span class="_ _10"></span>właścicielem <span class="_ _0"></span>we<span class="_ _0"></span> <span class="_ _0"></span>wszystkich<span class="_ _0"></span> <span class="_ _0"></span>operacyjn<span class="_ _0"></span>ych <span class="_ _0"></span>spółkach <span class="_ _10"></span>z <span class="_ _0"></span>Grupy <span class="_ _0"></span>Mailer<span class="_ _10"></span><span class="ff4">Lite <span class="_ _0"></span></span>stała <span class="_ _10"></span>się </div><div class="t m0 x8 hf y42c ff5 fs6 fc0 sc0 ls0 ws0">Spółka  Vercom  S.A.  Z<span class="_ _0"></span>  uwagi  na  fakt,  iż  tra<span class="_ _1"></span>nsakcja  połączenia  nastąpiła  pod<span class="_ _0"></span>  wspólną  kontrolą,  poniżej </div><div class="t m0 x8 hb y1ef ff5 fs6 fc0 sc0 ls0 ws0">zaprezentowano<span class="_ _0"></span> specyfikę transakcji oraz pod<span class="_ _0"></span>ejście do jej rozliczenia w k<span class="_ _0"></span>sięgach<span class="_ _0"></span><span class="ff4"> </span>Spó<span class="_ _0"></span>łki<span class="ff4">: </span></div><div class="t m0 x8 hb y5cf ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">d<span class="_ _0"></span>la celów rozliczenia połączenia <span class="_ _1"></span>w jednostkowym sprawozdaniu finansowym <span class="_ _0"></span>Spółki,<span class="ff4"> </span>jako dzień połączenia </span></span></div><div class="t m0 x56 hb y86 ff5 fs6 fc0 sc0 ls0 ws0">przyjęto<span class="ff4"> <span class="_ _0"></span></span>dzień rejestracji połączenia w Kr<span class="_ _0"></span>ajowym Rejestrze Sądowy<span class="_ _0"></span>m, tj. 1 lutego 2023 r.<span class="_ _0"></span>,<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y5d0 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">p<span class="_ _0"></span>ołączenie nie skutkowało przejęciem przez Spółk<span class="_ _0"></span>ę ani aktywów w <span class="_ _1"></span>postaci baz klientów an<span class="_ _0"></span>i wartości firmy </span></span></div><div class="t m0 x56 hb y5d1 ff4 fs6 fc0 sc0 ls0 ws0">zidentyfiko<span class="_ _0"></span>wanych <span class="_ _1"></span>w <span class="_ _1"></span>skonsolidowanym<span class="_ _0"></span> <span class="_ _1"></span>sprawozdaniu fi<span class="_ _1"></span>nansowym Grupy <span class="_ _1"></span>Vercom<span class="_ _0"></span> <span class="ff5">wynikających <span class="_ _1"></span>z <span class="_ _1"></span>nabycia </span></div><div class="t m0 x56 hb y5d2 ff5 fs6 fc0 sc0 ls0 ws0">kontroli <span class="_ _1d"> </span>nad <span class="_ _1d"> </span>Grupą <span class="_ _1d"> </span>MailerLite<span class="ff4">,<span class="_ _0"></span> <span class="_ _1d"> </span></span>gdyż <span class="_ _1d"> </span>aktywa <span class="_ _1d"> </span>te <span class="_ _1c"> </span>związan<span class="_ _0"></span>e <span class="_ _1c"> </span>są <span class="_ _1d"> </span>bez<span class="_ _0"></span>pośrednio <span class="_ _1d"> </span>z <span class="_ _1d"> </span>operacyjnymi <span class="_ _1d"> </span>jednostkami </div><div class="t m0 x56 hb y5d3 ff5 fs6 fc0 sc0 ls0 ws0">zależnymi, <span class="_ _10"></span>tj. <span class="_ _10"></span><span class="ff4"> <span class="_ _10"></span>MilerLite <span class="_ _0"></span>I<span class="_ _0"></span>nc <span class="_ _10"></span><span class="ls7">, <span class="_ _0"></span></span>MailerChec<span class="_ _0"></span>k <span class="_ _0"></span>In<span class="_ _0"></span>c., <span class="_ _10"></span>MailerCheck <span class="_ _10"></span>Inc <span class="_ _10"></span>oraz <span class="_ _10"></span>MailerL<span class="_ _0"></span>ite <span class="_ _0"></span>Limited<span class="_ _0"></span>. <span class="_ _0"></span> <span class="_ _10"></span>W <span class="_ _10"></span></span>związku <span class="_ _10"></span>z<span class="_ _0"></span> </div><div class="t m0 x56 hb y5d4 ff5 fs6 fc0 sc0 ls0 ws0">powyższym:<span class="ff4"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x8 y198 w8c h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">51</span> </span></span></div><div class="t m0 x8 h4f y3b8 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff4">n<span class="_ _0"></span>abyte <span class="_ _c"> </span><span class="ff5">aktywa <span class="_ _30"> </span>i <span class="_ _c"> </span>pasywa <span class="_ _30"> </span>Spółki <span class="_ _c"> </span>Przejmowan<span class="_ _0"></span>ej <span class="_ _c"> </span>ujęte <span class="_ _c"> </span>zostały <span class="_ _c"> </span>w <span class="_ _30"> </span>wartości <span class="_ _c"> </span>księg<span class="_ _0"></span>owej<span class="_ _0"></span></span><span class="fs5"> <span class="_ _21"> </span></span><span class="ff5">wynikającej <span class="_ _30"> </span>ze </span></span></span></div><div class="t m0 x56 hb y397 ff4 fs6 fc0 sc0 ls0 ws0">skonsolidowan<span class="_ _0"></span>ego sprawozdania fin<span class="_ _0"></span>ansowego<span class="_ _0"></span> Vercom S.A.,  </div><div class="t m0 x8 hb y5d5 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">u<span class="_ _0"></span>stalona  na <span class="_ _22"> </span>momen<span class="_ _0"></span>t <span class="_ _22"> </span>nabycia  kontroli  przekazana  zapłata <span class="_ _22"> </span>za  udziały  w <span class="_ _22"> </span>UAB <span class="_ _22"> </span>Mlr  grupe  oraz  różnica </span></span></div><div class="t m0 x56 hf y5d6 ff5 fs6 fc0 sc0 ls0 ws0">pomiędzy  sko<span class="_ _0"></span>rygowaną  wartością <span class="_ _1f"> </span>godziwą <span class="_ _1f"> </span>aktywów  netto  Spółki  Przejm<span class="_ _0"></span>owanej  na  dzień  rozliczen<span class="_ _0"></span>ia </div><div class="t m0 x56 hf y5d7 ff5 fs6 fc0 sc0 ls0 ws0">połączenia <span class="_ _23"> </span>w <span class="_ _23"> </span>jed<span class="_ _0"></span>nostkowym <span class="_ _23"></span>sprawo<span class="_ _0"></span>zdaniu <span class="_ _23"> </span>finansowy<span class="_ _0"></span>m <span class="_ _23"></span>Vercom <span class="_ _23"></span>S.A., <span class="_ _23"></span>a <span class="_ _23"> </span>warto<span class="_ _0"></span>ścią <span class="_ _1b"></span>jej <span class="_ _1c"> </span>aktywów <span class="_ _1c"> </span>netto <span class="_ _23"></span>na </div><div class="t m0 x56 hf y5d8 ff5 fs6 fc0 sc0 ls0 ws0">dzień  połączenia,  zostały <span class="_ _1d"> </span>o<span class="_ _0"></span>dniesione <span class="_ _22"> </span>na  wartość <span class="_ _22"> </span>udziałów  w <span class="_ _1d"> </span>jedn<span class="_ _0"></span>ostce <span class="_ _22"> </span>zależnej  MailerLite,  Inc, <span class="_ _22"> </span>gdyż </div><div class="t m0 x56 hb y5d9 ff5 fs6 fc0 sc0 ls0 ws0">ekonomiczny<span class="_ _0"></span>m skutkiem <span class="_ _0"></span>połączenia było <span class="_ _0"></span>dla Spó<span class="_ _0"></span>łki jedynie u<span class="_ _0"></span>proszczenie struk<span class="_ _0"></span>tury w Gr<span class="_ _0"></span>upie Kapitałowej<span class="_ _10"></span><span class="ff4">, </span></div><div class="t m0 x56 hb y39b ff5 fs6 fc0 sc0 ls0 ws0">tj. zamiast udziałó<span class="_ _0"></span>w w <span class="ff4 ls16">UA<span class="ls0">B Mlr gru<span class="_ _0"></span>pe </span></span>Spółka stała się właścicielem<span class="_ _0"></span><span class="ff4"> </span>udziałów <span class="_ _0"></span>w<span class="ff4"> MailerLite, Inc,<span class="_ _0"></span> </span></div><div class="t m0 x8 hb yb ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _1a"> </span><span class="ff5">d<span class="_ _0"></span>ane finansowe za okres p<span class="_ _0"></span>rzed dniem połączenia <span class="_ _0"></span>nie były przekształcane.<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h27 y5da ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y5db ff5 fs6 fc0 sc0 ls0 ws0">Sposób rozlicz<span class="_ _0"></span>enia połączenia w księgach<span class="_ _0"></span> <span class="ff4">Verco<span class="_ _0"></span>m </span>S.A. został zaprezen<span class="_ _0"></span>towany poniżej:<span class="ff4"> </span></div><div class="t m0 x8 hb y5dc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5dd w8d h85"><div class="t m0 xd h11 y5de ffb fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h11 y411 ffc fs6 fc0 sc0 ls0 ws0">Połączenie jednostek<span class="_ _0"></span> w okresie zakończo<span class="_ _0"></span>nym <span class="ffb"> </span></div><div class="t m0 xd h11 y148 ffb fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>23 r.  </div><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xa4 y5dd w8e h85"><div class="t m0 x2b h11 y5df ffb fs6 fc0 sc0 ls0 ws0">UAB Mailer grupe<span class="_ _0"></span> </div></div><div class="c x8 y598 w8d h86"><div class="t m0 xa5 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa4 y598 w8e h86"><div class="t m0 xd hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y57b w8d h12"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zapłacone <span class="_ _0"></span>środki pieniężne<span class="ff4"> </span></div></div><div class="c xa4 y57b w8e h12"><div class="t m0 x51 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">246 153 </div></div><div class="c x8 y5e0 w8d h6d"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Alokowana <span class="_ _0"></span>cena nabycia na nabyty<span class="_ _0"></span> znak towarowy </div></div><div class="c xa4 y5e0 w8e h6d"><div class="t m0 x87 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(15 991) </div></div><div class="c x8 y5e1 w8d h12"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">Koszty akwizycji<span class="_ _0"></span> </div></div><div class="c xa4 y5e1 w8e h12"><div class="t m0 x57 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 732 </div></div><div class="c x8 y5e2 w8d h7d"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Zaciągnięte zo<span class="_ _0"></span>bowiązania<span class="ff4"> </span></div></div><div class="c xa4 y5e2 w8e h7d"><div class="t m0 x73 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">93 765 </div></div><div class="c x8 y26d w8d h17"><div class="t m0 xd h11 y97 ffb fs6 fc0 sc0 ls0 ws0">Cena nabycia </div></div><div class="c xa4 y26d w8e h17"><div class="t m0 x51 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">325 660 </div></div><div class="c x8 y5e3 w8f h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa6 y5e3 w90 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y5e3 w8e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y5e4 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _0"></span>trwałe<span class="ff9"> </span></div></div><div class="c xa4 y5e4 w8e h12"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">195<span class="ls0"> </span></div></div><div class="c x8 y5e5 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Udziały w MailerL<span class="_ _0"></span>ite, Inc<span class="ff9"> </span></div></div><div class="c xa4 y5e5 w8e h12"><div class="t m0 x57 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">7 961 </div></div><div class="c x8 y5e6 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności<span class="ff9"> </span></div></div><div class="c xa4 y5e6 w8e h12"><div class="t m0 xa7 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">76<span class="ls0"> </span></div></div><div class="c x8 y5e7 w8d h6d"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności z tytu<span class="_ _0"></span>łu podatku dochodoweg<span class="_ _0"></span>o<span class="ff9"> </span></div></div><div class="c xa4 y5e7 w8e h6d"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">107<span class="ls0"> </span></div></div><div class="c x8 y5e8 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xa4 y5e8 w8e h12"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">584<span class="ls0"> </span></div></div><div class="c x8 y5e9 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c xa4 y5e9 w8e h12"><div class="t m0 xa7 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x8 y5ea w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu świadczeń pracowniczy<span class="_ _0"></span>ch<span class="ff9"> </span></div></div><div class="c xa4 y5ea w8e h12"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">346<span class="ls0"> </span></div></div><div class="c x8 y348 w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu podatku dochod<span class="_ _0"></span>owego<span class="ff9"> </span></div></div><div class="c xa4 y348 w8e h12"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">130<span class="ls0"> </span></div></div><div class="c x8 y5eb w8d h17"><div class="t m0 xd h11 y97 ffc fs6 fc0 sc0 ls0 ws0">Nabyte akty<span class="_ _0"></span>wa i przejęte zobowiązania net<span class="_ _0"></span>to<span class="ffb"> </span></div></div><div class="c xa4 y5eb w8e h17"><div class="t m0 x57 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">8 423 </div></div><div class="c x8 y5ec w8d h35"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartość umorzo<span class="_ _0"></span>nych udziałów w UAB Mailer Gro<span class="_ _0"></span>upe<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xa4 y5ec w8e h35"><div class="t m0 x8a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(325 660) </div></div><div class="c x8 y5ed w8d h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabyte akty<span class="_ _0"></span>wa netto bez udziałów w MailerLite, I<span class="_ _0"></span>nc<span class="ff9"> </span></div></div><div class="c xa4 y5ed w8e h12"><div class="t m0 x55 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">462<span class="ls0"> </span></div></div><div class="c x8 y5ee w8d h17"><div class="t m0 xd h11 y97 ffc fs6 fc0 sc0 ls0 ws0">Wartość udziałów w <span class="_ _0"></span>Mailer Lite, Inc po <span class="_ _0"></span>połączeniu<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xa4 y5ee w8e h17"><div class="t m0 x51 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">325 199 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y5ef ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y5f0 ff5 fs6 fc0 sc0 ls0 ws0">Na skutek <span class="_ _1"></span>połączenia Spółki <span class="_ _1"></span>z <span class="_ _1"></span>jednostką zależną <span class="_ _1"></span>UAB <span class="_ _1"></span>Mailer Groupe wy<span class="_ _1"></span>pracowan<span class="_ _0"></span>e <span class="_ _1"></span>w <span class="_ _1"></span>okresie <span class="_ _1"></span>od 1 <span class="_ _1"></span>lutego <span class="_ _1"></span>2023 </div><div class="t m0 x8 hb y5f1 ff5 fs6 fc0 sc0 ls0 ws0">r. do dnia 31 g<span class="_ _0"></span>rudnia 2023 r. przychody ze sp<span class="_ _0"></span>rzedaży wzrosły o 3<span class="_ _10"></span><span class="ff4"> </span>113 tys. zł.<span class="ff4"> </span></div><div class="t m0 x8 h1d y5f2 ff4 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span><span class="ff2"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">52</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">22.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Nal<span class="_ _1"></span>eżn<span class="_ _b"></span>ości <span class="_ _1"></span>ha<span class="_ _1"></span>nd<span class="_ _1"></span>low<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y21b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5f3 w91 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x46 y5f3 w92 h36"><div class="t m0 x15 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y5f3 w93 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y5f3 w94 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y5f4 w91 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe od jednostek p<span class="_ _0"></span>owiązanych<span class="ff9"> </span></div></div><div class="c x46 y5f4 w92 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y5f4 w93 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">4 388 </div></div><div class="c x7c y5f4 w94 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls1 ws0">2 972<span class="ls0"> </span></div></div><div class="c x8 y5f5 w91 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe od jednostek n<span class="_ _0"></span>iepowiązanych<span class="ff9"> </span></div></div><div class="c x46 y5f5 w92 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y5f5 w93 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">20 054 </div></div><div class="c x7c y5f5 w94 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">15 221 </div></div><div class="c x8 y1c9 w91 h13"><div class="t m0 x78 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x46 y1c9 w92 h13"><div class="t m0 xd hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y1c9 w93 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">24 442 </div></div><div class="c x7c y1c9 w94 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">18 193 </div></div><div class="c x8 y5f6 w91 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Odpis z tytułu <span class="_ _0"></span>utraty wartości<span class="ff9"> </span></div></div><div class="c x46 y5f6 w92 h13"><div class="t m0 x3d hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y5f6 w93 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(2 260) </div></div><div class="c x7c y5f6 w94 h13"><div class="t m0 x23 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(461) </div></div><div class="c x8 y5f7 w91 h13"><div class="t m0 xd h11 yce ffc fs6 fc0 sc0 ls0 ws0">Należności handlowe, w t<span class="_ _0"></span>ym:<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x46 y5f7 w92 h13"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y5f7 w93 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x7c y5f7 w94 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x8 y203 w91 h13"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">krótkoterminowe<span class="_ _0"></span></span> </div></div><div class="c x46 y203 w92 h13"><div class="t m0 xd h14 ycc ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y203 w93 h13"><div class="t m0 x11 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x7c y203 w94 h13"><div class="t m0 x11 h14 y95 ffd fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y5f8 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y1cd ff4 fs6 fc0 sc0 ls0 ws0">Analiza <span class="_ _0"></span>struktury <span class="_ _0"></span><span class="ff5">prze<span class="_ _0"></span>terminowania <span class="_ _0"></span>należności <span class="_ _0"></span>oraz ocz<span class="_ _0"></span>ekiwanej straty<span class="_ _0"></span> k<span class="_ _0"></span>redytowej na <span class="_ _0"></span>31 <span class="_ _0"></span>grudnia <span class="_ _0"></span>202<span class="_ _0"></span></span>3 <span class="_ _0"></span>r. <span class="_ _0"></span>oraz </div><div class="t m0 x8 hb y1ce ff4 fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>22 <span class="ls8">r.</span>: </div><div class="t m0 x8 hb y5f9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5fa w95 h7b"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y5fa w96 h7b"><div class="t m0 x28 h1d y8f ff3 fs6 fc0 sc0 ls0 ws0">Wartość <span class="ff2"> </span></div><div class="t m0 x23 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xaa y5fa w3e h7b"><div class="t m0 xd h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y5fa w97 h7b"><div class="t m0 x3a h11 y48f ff3 fs6 fc0 sc0 ls0 ws0">Odpis z tytułu </div><div class="t m0 x29 h1d y8f ff2 fs6 fc0 sc0 ls0 ws0">oczekiwanej<span class="_ _0"></span> </div><div class="t m0 x25 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">straty kredyto<span class="_ _0"></span>wej </div></div><div class="c x71 y5fa w3e h7b"><div class="t m0 xd hf y224 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y5fa w98 h7b"><div class="t m0 x28 h1d y8f ff3 fs6 fc0 sc0 ls0 ws0">Wartość <span class="ff2"> </span></div><div class="t m0 x12 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">netto </div></div><div class="c x8 y5fb w95 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls16 ws0">w <span class="ffe ls0">tys. zł<span class="ff9"> </span></span></div></div><div class="c xa9 y5fb w96 h19"><div class="t m0 x3d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xaa y5fb w3e h19"><div class="t m0 xd h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y5fb w97 h19"><div class="t m0 x23 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x71 y5fb w3e h19"><div class="t m0 xd h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y5fb w98 h19"><div class="t m0 x3d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x8 y5fc w95 h13"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Bieżące<span class="ff4"> </span></div></div><div class="c xa9 y5fc w96 h13"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">19 738 </div></div><div class="c xaa y5fc w3e h13"><div class="t m0 x26 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y5fc w97 h13"><div class="t m0 x17 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(260) </div></div><div class="c x71 y5fc w3e h13"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y5fc w98 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">19 477 </div></div><div class="c x8 y5fd w95 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 1 do 60 dni<span class="_ _0"></span> </div></div><div class="c xa9 y5fd w96 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 091 </div></div><div class="c xaa y5fd w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y5fd w97 h13"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(513) </div></div><div class="c x71 y5fd w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y5fd w98 h13"><div class="t m0 x2a h11 y95 ffb fs6 fc0 sc0 ls0 ws0">2 577 </div></div><div class="c x8 y35f w95 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 61 do 270 dni<span class="_ _0"></span> </div></div><div class="c xa9 y35f w96 h13"><div class="t m0 x2a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 117 </div></div><div class="c xaa y35f w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y35f w97 h13"><div class="t m0 x1c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(1 002) </div></div><div class="c x71 y35f w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y35f w98 h13"><div class="t m0 x1d h11 y95 ffb fs6 fc0 sc0 ls1 ws0">115<span class="ls0"> </span></div></div><div class="c x8 y5fe w95 h21"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 271 do 360 dn<span class="_ _0"></span>i </div></div><div class="c xa9 y5fe w96 h21"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">115<span class="ls0"> </span></div></div><div class="c xaa y5fe w3e h21"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y5fe w97 h21"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(104) </div></div><div class="c x71 y5fe w3e h21"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y5fe w98 h21"><div class="t m0 x1c h11 y95 ffb fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c x8 y5ff w95 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e powyżej 361 dni<span class="ff9"> </span></div></div><div class="c xa9 y5ff w96 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">381<span class="ls0"> </span></div></div><div class="c xaa y5ff w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y5ff w97 h13"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(381) </div></div><div class="c x71 y5ff w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y5ff w98 h13"><div class="t m0 x61 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">0 </div></div><div class="c x8 y600 w95 h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y600 w96 h19"><div class="t m0 x1b h11 y9f ffb fs6 fc0 sc0 ls0 ws0">24 442 </div></div><div class="c xaa y600 w3e h19"><div class="t m0 xd h11 y9f ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y600 w97 h19"><div class="t m0 x1c h11 y9f ffb fs6 fc0 sc0 ls0 ws0">(2 260) </div></div><div class="c x71 y600 w3e h19"><div class="t m0 xd h11 y9f ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y600 w98 h19"><div class="t m0 x1b h11 y9f ffb fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y601 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y602 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y603 w95 h87"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y603 w96 h87"><div class="t m0 x28 h1d y148 ff3 fs6 fc0 sc0 ls0 ws0">Wartość <span class="ff2"> </span></div><div class="t m0 x23 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xaa y603 w3e h87"><div class="t m0 xd h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y603 w97 h87"><div class="t m0 x3a h11 y48f ff3 fs6 fc0 sc0 ls0 ws0">Odpis z tytułu </div><div class="t m0 x29 h1d y148 ff2 fs6 fc0 sc0 ls0 ws0">oczekiwanej<span class="_ _0"></span> </div><div class="t m0 x25 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">straty kredyto<span class="_ _0"></span>wej </div></div><div class="c x71 y603 w3e h87"><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y603 w98 h87"><div class="t m0 x28 h1d y148 ff3 fs6 fc0 sc0 ls0 ws0">Wartość <span class="ff2"> </span></div><div class="t m0 x12 h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">netto </div></div><div class="c x8 y604 w95 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls16 ws0">w <span class="ffe ls0">tys. zł<span class="ff9"> </span></span></div></div><div class="c xa9 y604 w96 h19"><div class="t m0 x3d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xaa y604 w3e h19"><div class="t m0 xd h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y604 w97 h19"><div class="t m0 x23 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x71 y604 w3e h19"><div class="t m0 xd h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y604 w98 h19"><div class="t m0 x3d h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y605 w95 h13"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">Bieżące<span class="ff4"> </span></div></div><div class="c xa9 y605 w96 h13"><div class="t m0 x1b hb y90 ff4 fs6 fc0 sc0 ls0 ws0">15 187 </div></div><div class="c xaa y605 w3e h13"><div class="t m0 x26 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y605 w97 h13"><div class="t m0 x51 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">(8) </div></div><div class="c x71 y605 w3e h13"><div class="t m0 x26 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y605 w98 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">15 179 </div></div><div class="c x8 y606 w95 h21"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 1 do 60 dni<span class="_ _0"></span> </div></div><div class="c xa9 y606 w96 h21"><div class="t m0 x2a hf yd4 ff9 fs6 fc0 sc0 ls0 ws0">2 071 </div></div><div class="c xaa y606 w3e h21"><div class="t m0 x26 hf y607 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y606 w97 h21"><div class="t m0 x14 hf yd4 ff9 fs6 fc0 sc0 ls0 ws0">(34) </div></div><div class="c x71 y606 w3e h21"><div class="t m0 x26 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y606 w98 h21"><div class="t m0 x2a h11 yd4 ffb fs6 fc0 sc0 ls0 ws0">2 037 </div></div><div class="c x8 y61 w95 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 61 do 270 dni<span class="_ _0"></span> </div></div><div class="c xa9 y61 w96 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">760<span class="ls0"> </span></div></div><div class="c xaa y61 w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y61 w97 h13"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(279) </div></div><div class="c x71 y61 w3e h13"><div class="t m0 x26 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y61 w98 h13"><div class="t m0 x1d h11 y95 ffb fs6 fc0 sc0 ls1 ws0">481<span class="ls0"> </span></div></div><div class="c x8 y608 w95 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e od 271 do 360 dn<span class="_ _0"></span>i </div></div><div class="c xa9 y608 w96 h13"><div class="t m0 x1c hf y95 ff9 fs6 fc0 sc0 ls1 ws0">39<span class="ls0"> </span></div></div><div class="c xaa y608 w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y608 w97 h13"><div class="t m0 x14 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c x71 y608 w3e h13"><div class="t m0 x26 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y608 w98 h13"><div class="t m0 x1c h11 y95 ffb fs6 fc0 sc0 ls1 ws0">28<span class="ls0"> </span></div></div><div class="c x8 y609 w95 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Przeterminowan<span class="_ _0"></span>e powyżej 361 <span class="ff9 ls1">dni<span class="ls0"> </span></span></div></div><div class="c xa9 y609 w96 h13"><div class="t m0 x1d hf y95 ff9 fs6 fc0 sc0 ls1 ws0">136<span class="ls0"> </span></div></div><div class="c xaa y609 w3e h13"><div class="t m0 x26 hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y609 w97 h13"><div class="t m0 x17 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(129) </div></div><div class="c x71 y609 w3e h13"><div class="t m0 x26 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xac y609 w98 h13"><div class="t m0 x61 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x8 y60a w95 h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa9 y60a w96 h19"><div class="t m0 x1b h11 y9f ffb fs6 fc0 sc0 ls0 ws0">18 193 </div></div><div class="c xaa y60a w3e h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y60a w97 h19"><div class="t m0 x17 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">(461) </div></div><div class="c x71 y60a w3e h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xac y60a w98 h19"><div class="t m0 x1b h11 y9f ffb fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y60b ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y60c ff5 fs6 fc0 sc0 ls0 ws0">Na podstawie d<span class="_ _0"></span>otychczasowej realizowaln<span class="_ _0"></span>ości spłat należności <span class="_ _0"></span><span class="ff4">oraz </span>o<span class="_ _0"></span>czekiwań w zakresie strat kredy<span class="_ _0"></span>towych, </div><div class="t m0 x8 hb y60d ff5 fs6 fc0 sc0 ls0 ws0">Zarząd <span class="_ _0"></span>Spó<span class="_ _0"></span>łki <span class="_ _0"></span>uznaje, <span class="_ _0"></span>że <span class="_ _0"></span>należności <span class="_ _10"></span>przeterminowane,<span class="_ _0"></span> <span class="_ _0"></span>w <span class="_ _0"></span>tym <span class="_ _0"></span>również <span class="_ _0"></span>w <span class="_ _0"></span>p<span class="_ _0"></span>rzedziałach <span class="_ _0"></span>od <span class="_ _0"></span>61 <span class="_ _0"></span>do <span class="_ _0"></span>270<span class="_ _0"></span>, <span class="_ _0"></span> <span class="_ _1b"></span><span class="ff4">od <span class="_ _0"></span>271 </span></div><div class="t m0 x8 hb y60e ff5 fs6 fc0 sc0 ls0 ws0">do 360 dni i po<span class="_ _0"></span>wyżej 361 dni, w kwocie <span class="_ _0"></span>nieobjętej odpisem aktualizu<span class="_ _0"></span>jącym,<span class="_ _0"></span><span class="ff4"> </span>zostaną o<span class="_ _0"></span>dzyskane.<span class="ff4"> </span></div><div class="t m0 x8 h27 y60f ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y610 ff5 fs6 fc0 sc0 ls0 ws0">Na każdy <span class="_ _1"></span>dzień sprawozdawczy do <span class="_ _1"></span>szacowania <span class="_ _1"></span>odpisu z <span class="_ _1"></span>tytułu <span class="_ _1"></span>utraty wartości <span class="_ _1"></span>należności handlowych, Spółka<span class="_ _1"></span> </div><div class="t m0 x8 hf y611 ff5 fs6 fc0 sc0 ls0 ws0">stosuje <span class="_ _1d"> </span>pod<span class="_ _0"></span>ejście <span class="_ _1d"> </span>uproszczone <span class="_ _22"> </span>wyceniając <span class="_ _1d"> </span>odp<span class="_ _0"></span>is <span class="_ _1d"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1d"> </span>utraty <span class="_ _22"> </span>wartości <span class="_ _1d"> </span>w <span class="_ _1d"> </span>kwocie <span class="_ _1d"> </span>r<span class="_ _0"></span>ównej <span class="_ _1d"> </span>oczekiwanym </div><div class="t m0 x8 hf y612 ff5 fs6 fc0 sc0 ls0 ws0">stratom <span class="_ _1c"> </span>kredytowym <span class="_ _1c"> </span>w <span class="_ _1c"> </span>horyzoncie <span class="_ _1c"> </span>życia <span class="_ _1c"> </span>należności. <span class="_ _1c"> </span>S<span class="_ _0"></span>półka <span class="_ _1c"> </span>do <span class="_ _23"> </span>o<span class="_ _0"></span>szacowania <span class="_ _1c"> </span>wartości <span class="_ _1c"> </span>tego <span class="_ _23"></span>odp<span class="_ _0"></span>isu <span class="_ _23"></span>stosuje </div><div class="t m0 x8 hf y613 ff5 fs6 fc0 sc0 ls0 ws0">macierz <span class="_ _21"> </span>r<span class="_ _0"></span>ezerw <span class="_ _21"> </span>opracowaną <span class="_ _21"> </span>n<span class="_ _0"></span>a <span class="_ _30"> </span>p<span class="_ _0"></span>odstawie <span class="_ _21"> </span>danych<span class="_ _0"></span> <span class="_ _21"> </span>historycznych <span class="_ _21"> </span>d<span class="_ _0"></span>otyczących <span class="_ _21"> </span>sp<span class="_ _0"></span>łat <span class="_ _30"> </span>należ<span class="_ _0"></span>ności <span class="_ _21"> </span>przez </div><div class="t m0 x8 hb y614 ff5 fs6 fc0 sc0 ls0 ws0">kontrahentów,  skorygowanych <span class="_ _22"> </span>w <span class="_ _22"> </span>stosownych <span class="_ _22"> </span>przypadkach  o <span class="_ _1d"> </span>wpły<span class="_ _0"></span>w <span class="_ _1d"> </span>inf<span class="_ _0"></span>ormacji <span class="_ _1d"> </span>d<span class="_ _0"></span>otyczących <span class="_ _22"> </span>przyszłości. <span class="_ _0"></span><span class="ff4"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">53</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">W tym celu Spółka dokonuje statystycznej analizy<span class="_ _0"></span> wiekowej oraz analizy ściągalności należności w oparciu o </div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">dane history<span class="_ _0"></span>czne.  </div><div class="t m0 x8 h4d y615 ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y616 ff5 fs6 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _1"></span>Spółka <span class="_ _b"></span>tworzy<span class="_ _0"></span> <span class="_ _b"></span>odpisy s<span class="_ _1"></span>pecyficzn<span class="_ _0"></span>e <span class="_ _b"></span>na <span class="_ _b"></span>n<span class="_ _0"></span>ależności <span class="_ _b"></span>za<span class="_ _0"></span>grożone <span class="_ _1"></span>nieściągalnością <span class="_ _b"></span>(d<span class="_ _0"></span>la <span class="_ _b"></span>których <span class="_ _1"></span>stwierdzono </div><div class="t m0 x8 hf y617 ff5 fs6 fc0 sc0 ls0 ws0">wskaźniki <span class="_ _1f"> </span>braku<span class="_ _0"></span>  u<span class="_ _0"></span>zasadnionych <span class="_ _1f"> </span>perspek<span class="_ _0"></span>tyw <span class="_ _1f"> </span>odzyskania <span class="_ _1f"> </span>należności, <span class="_ _1f"> </span>w <span class="_ _c"> </span>ty<span class="_ _1"></span>m <span class="_ _1f"> </span>będące <span class="_ _1f"> </span>przedmiotem<span class="_ _0"></span> <span class="_ _1f"> </span>spraw </div><div class="t m0 x8 hf y618 ff5 fs6 fc0 sc0 ls0 ws0">spornych, <span class="_ _23"></span>objęte <span class="_ _23"></span>postępo<span class="_ _0"></span>waniem <span class="_ _1b"></span>upad<span class="_ _0"></span>łościowym). <span class="_ _1b"></span>Nale<span class="_ _0"></span>żności <span class="_ _1b"></span>te <span class="_ _1b"></span>w <span class="_ _23"></span>dal<span class="_ _0"></span>szym <span class="_ _1b"></span>ciąg<span class="_ _0"></span>u <span class="_ _1b"></span>są <span class="_ _23"></span>prz<span class="_ _10"></span>edmiotem<span class="_ _0"></span> <span class="_ _1b"></span>działań </div><div class="t m0 x8 hb y619 ff5 fs6 fc0 sc0 ls0 ws0">służących ich<span class="_ _0"></span> odzyskaniu.<span class="ff4"> </span></div><div class="t m0 x8 h4c y61a ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb yd0 ff5 fs6 fc0 sc0 ls0 ws0">Poniżej przed<span class="_ _0"></span>stawiono dane dotyczące odpisów <span class="_ _0"></span>aktualizujących należ<span class="_ _0"></span>ności handlowe<span class="_ _0"></span><span class="ff4">: </span></div><div class="t m0 x8 hb y61b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y4e0 w99 h88"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ff9"> </span></div></div><div class="c xad y4e0 w9a h88"><div class="t m0 x29 h11 y61c ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y4e0 w9b h88"><div class="t m0 xd h11 y61c ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y4e0 w9c h88"><div class="t m0 x3b h11 y61d ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x2d h11 y9f ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xaf y4e0 w9b h88"><div class="t m0 xd hf y61e ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y4e0 w98 h88"><div class="t m0 x42 h11 y61d ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x15 h11 y9f ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y61f w99 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Wartość odpisów n<span class="_ _0"></span>a początek okresu<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xad y61f w9a h77"><div class="t m0 xd hf y11b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xae y61f w9b h77"><div class="t m0 xd hb y11b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y61f w9c h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(461) </div></div><div class="c xaf y61f w9b h77"><div class="t m0 x26 hf y1df ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y61f w98 h77"><div class="t m0 x12 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(654) </div></div><div class="c x8 ya2 w99 h77"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Wykorzystanie </div></div><div class="c xad ya2 w9a h77"><div class="t m0 xd hf y11b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xae ya2 w9b h77"><div class="t m0 xd hb y11b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab ya2 w9c h77"><div class="t m0 x14 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">106<span class="ls0"> </span></div></div><div class="c xaf ya2 w9b h77"><div class="t m0 x26 hf y1df ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 ya2 w98 h77"><div class="t m0 x1d hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">354<span class="ls0"> </span></div></div><div class="c x8 y620 w99 h77"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Utworzenie </div></div><div class="c xad y620 w9a h77"><div class="t m0 xd hf y11b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xae y620 w9b h77"><div class="t m0 xd hb y11b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xab y620 w9c h77"><div class="t m0 x2e hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1 905) </div></div><div class="c xaf y620 w9b h77"><div class="t m0 x26 hf y1df ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y620 w98 h77"><div class="t m0 x12 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(161) </div></div><div class="c x8 y2c3 w99 h67"><div class="t m0 xd h11 y226 ffc fs6 fc0 sc0 ls0 ws0">Wartość odpisów na <span class="_ _0"></span>koniec ok<span class="_ _0"></span>resu<span class="ffb"> </span></div></div><div class="c xad y2c3 w9a h67"><div class="t m0 xd h11 yca ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y2c3 w9b h67"><div class="t m0 xd h11 yca ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y2c3 w9c h67"><div class="t m0 x2e h11 yca ffb fs6 fc0 sc0 ls0 ws0">(2 260) </div></div><div class="c xaf y2c3 w9b h67"><div class="t m0 xd hf y226 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y2c3 w98 h67"><div class="t m0 x12 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(461) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y621 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y622 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y623 ff2 fs6 fc2 sc0 ls0 ws0">23.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Poż<span class="_ _1"></span>ycz<span class="_ _1"></span>ki<span class="_ _1"></span> u<span class="_ _1"></span>dz<span class="_ _1"></span>iel<span class="_ _1"></span>on<span class="_ _1"></span>e<span class="_ _1"></span><span class="fff fs0 fc0"> </span></span></span></div><div class="t m0 x8 hb y624 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y625 w91 h20"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x46 y625 w92 h20"><div class="t m0 x15 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y625 w93 h20"><div class="t m0 xf h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y625 w94 h20"><div class="t m0 xf h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y626 w91 h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe udzielo<span class="_ _0"></span>ne pożyczki, w tym:<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x46 y626 w92 h1f"><div class="t m0 xd hf y4e1 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y626 w93 h1f"><div class="t m0 x11 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">11 838 </div></div><div class="c x7c y626 w94 h1f"><div class="t m0 x11 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x8 y627 w91 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">dla jednostki d<span class="_ _0"></span>ominującej najwyższego szczebla<span class="_ _0"></span></span> </div></div><div class="c x46 y627 w92 h1f"><div class="t m0 xd h14 y4e1 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y627 w93 h1f"><div class="t m0 x1b h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">3 305 </div></div><div class="c x7c y627 w94 h1f"><div class="t m0 x49 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y628 w91 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">dla jednostek <span class="_ _0"></span>zależnych</span> </div></div><div class="c x46 y628 w92 h1f"><div class="t m0 xd h14 y4e1 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y628 w93 h1f"><div class="t m0 x1b h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">8 340 </div></div><div class="c x7c y628 w94 h1f"><div class="t m0 x1b h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">8 309 </div></div><div class="c x8 y629 w91 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- dla jednostek <span class="_ _0"></span>stowarzyszonych<span class="_ _0"></span> </div></div><div class="c x46 y629 w92 h1f"><div class="t m0 xd h14 y4e1 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y629 w93 h1f"><div class="t m0 x49 h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7c y629 w94 h1f"><div class="t m0 x88 h14 yc6 ffd fs6 fc0 sc0 ls1 ws0">878<span class="ls0"> </span></div></div><div class="c x8 y62a w91 h1f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">dla innych <span class="_ _0"></span>jednostek powiązanych<span class="_ _0"></span></span> </div></div><div class="c x46 y62a w92 h1f"><div class="t m0 xd h14 y4e1 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y62a w93 h1f"><div class="t m0 x1d h14 yc6 ffd fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c x7c y62a w94 h1f"><div class="t m0 x1b h14 yc6 ffd fs6 fc0 sc0 ls0 ws0">3 155 </div></div><div class="c x8 y30e w91 h59"><div class="t m0 xd h11 y11b ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y30e w92 h59"><div class="t m0 xd hf y11b ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y30e w93 h59"><div class="t m0 x11 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">11 838 </div></div><div class="c x7c y30e w94 h59"><div class="t m0 x11 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x8 y62b w91 h19"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">krótkoterminowe<span class="_ _0"></span></span> </div></div><div class="c x46 y62b w92 h19"><div class="t m0 xd h14 y224 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y62b w93 h19"><div class="t m0 x1b h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c x7c y62b w94 h19"><div class="t m0 x11 h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x8 y62c w91 h16"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">długoterminowe</span> </div></div><div class="c x46 y62c w92 h16"><div class="t m0 xd h14 y164 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y62c w93 h16"><div class="t m0 x1b h14 y99 ffd fs6 fc0 sc0 ls0 ws0">8 227 </div></div><div class="c x7c y62c w94 h16"><div class="t m0 x49 h14 y99 ffd fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y3ed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y1e8 ff4 fs6 fc0 sc0 ls0 ws0">W dniu 31 grudnia 2022 r<span class="ff5">. Spółka Vercom<span class="_ _0"></span></span> <span class="ff5">S.A. zawarła z <span class="_ _1"></span>jednostką zależn<span class="_ _0"></span>ą Oxylion S.A. umowę pożyczki, na </span></div><div class="t m0 x8 hf y42b ff5 fs6 fc0 sc0 ls0 ws0">mocy <span class="_ _0"></span>której <span class="_ _0"></span>poprzedn<span class="_ _0"></span>ia p<span class="_ _0"></span>ożyczka <span class="_ _0"></span>w <span class="_ _0"></span>kwocie <span class="_ _0"></span>8.262<span class="_ _0"></span> tys. <span class="_ _0"></span>zł <span class="_ _0"></span>została <span class="_ _0"></span>refinansowan<span class="_ _0"></span>a <span class="_ _0"></span>nową <span class="_ _0"></span>pożyczką, <span class="_ _0"></span>któr<span class="_ _0"></span>ej ter<span class="_ _0"></span>min </div><div class="t m0 x8 hb y4f3 ff5 fs6 fc0 sc0 ls0 ws0">spłaty został ustalon<span class="_ _0"></span>y na dzień 31<span class="_ _0"></span> grudnia 2023 r.<span class="_ _0"></span><span class="ff4"> W dniu<span class="_ _0"></span> 11 maja 2023 r. <span class="_ _0"></span></span>część pożyczki w kwo<span class="_ _0"></span>cie 500 tys. zł <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y62d ff5 fs6 fc0 sc0 ls0 ws0">został<span class="ff4">o <span class="_ _10"></span></span>sp<span class="_ _0"></span>łacon<span class="ff4">e <span class="_ _1b"></span><span class="ls16">wr</span>az <span class="_ _10"></span>z <span class="_ _10"></span></span>należnym<span class="_ _0"></span>i<span class="ff4"> <span class="_ _10"></span>odsetkami. <span class="_ _1b"></span></span>W <span class="_ _10"></span>dn<span class="_ _0"></span>iu <span class="_ _10"></span>14 <span class="_ _10"></span>czerwca <span class="_ _10"></span>2<span class="_ _0"></span>023 <span class="_ _10"></span>r. <span class="_ _10"></span>spó<span class="_ _0"></span>łki <span class="_ _10"></span>podpisały <span class="_ _10"></span>an<span class="_ _0"></span>eks, <span class="_ _10"></span>zgodn<span class="_ _0"></span>ie <span class="_ _10"></span>z </div><div class="t m0 x8 hb y1ef ff5 fs6 fc0 sc0 ls0 ws0">którym <span class="_ _0"></span>termin <span class="_ _0"></span>spłaty <span class="_ _0"></span>pożycz<span class="_ _0"></span>ki został <span class="_ _0"></span>wydłu<span class="_ _0"></span>żony <span class="_ _0"></span><span class="ff4">do<span class="_ _0"></span> 31 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2028 <span class="_ _0"></span>r. <span class="_ _10"></span></span>Wartość <span class="_ _0"></span>pozostałej <span class="_ _0"></span>do <span class="_ _0"></span>spłaty <span class="_ _0"></span>po<span class="_ _0"></span>życzki </div><div class="t m0 x8 hb y42e ff5 fs6 fc0 sc0 ls0 ws0">na dzień <span class="ff4">31<span class="_ _0"></span> grudn<span class="ls11">ia</span> 2023 r. <span class="_ _0"></span></span>wraz z odsetkam<span class="_ _0"></span>i wyniosła <span class="ff4">8 227 </span>tys. zł.<span class="ff4"> </span></div><div class="t m0 x8 h27 y30 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y62e ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>d<span class="_ _0"></span>niu <span class="_ _1b"></span>7 <span class="_ _10"></span>lip<span class="_ _0"></span>ca <span class="_ _10"></span>2<span class="_ _0"></span>022 <span class="_ _10"></span>r<span class="_ _0"></span>. <span class="_ _10"></span>Spółka <span class="_ _1b"></span>Vercom <span class="_ _1b"></span>S.A. <span class="_ _1b"></span>udzieliła <span class="_ _1b"></span>pożyczk<span class="_ _0"></span>i <span class="_ _10"></span>spółce<span class="_ _10"></span><span class="ff4"> <span class="_ _1b"></span></span>zależnej<span class="ff4"> <span class="_ _1b"></span>MessageFlow.co<span class="_ _0"></span>m <span class="_ _10"></span>Gm<span class="_ _0"></span>bH <span class="_ _1b"></span>w </span></div><div class="t m0 x8 hb y62f ff5 fs6 fc0 sc0 ls0 ws0">kwocie <span class="_ _0"></span>10 <span class="_ _0"></span>tys. <span class="_ _0"></span>EUR. <span class="_ _0"></span>Termin <span class="_ _0"></span>spłaty <span class="_ _0"></span>po<span class="_ _0"></span>życzki zo<span class="_ _0"></span>stał <span class="_ _0"></span>ustalo<span class="_ _0"></span>ny <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>31 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2023<span class="_ _0"></span> r<span class="_ _0"></span>.<span class="ff4"> <span class="_ _0"></span>W <span class="_ _0"></span>dniu <span class="_ _0"></span>9 <span class="_ _0"></span>maja <span class="_ _0"></span>20<span class="_ _0"></span>23 </span></div><div class="t m0 x8 hb y630 ff5 fs6 fc0 sc0 ls0 ws0">r. <span class="_ _10"></span>kwo<span class="_ _0"></span>ta <span class="_ _10"></span>poży<span class="_ _0"></span>czki <span class="_ _10"></span>została <span class="_ _10"></span>zwi<span class="_ _0"></span>ększona <span class="_ _1b"></span>o <span class="_ _10"></span>kwo<span class="_ _0"></span>tę <span class="_ _10"></span>15 <span class="_ _1b"></span>tys. <span class="_ _10"></span>EUR.<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span></span>Wartość <span class="_ _10"></span>po<span class="_ _0"></span>zostałej <span class="_ _10"></span>do <span class="_ _1b"></span>spłaty <span class="_ _1b"></span>pożyczk<span class="_ _0"></span>i <span class="_ _10"></span>na <span class="_ _1b"></span>dzień <span class="ff4"> </span></div><div class="t m0 x8 hb y191 ff4 fs6 fc0 sc0 ls0 ws0">31 grudn<span class="_ _0"></span>ia <span class="ff5">2023 r. wraz z odsetkami wy<span class="_ _0"></span>niosła 11</span>3<span class="_ _0"></span><span class="ls7">  </span><span class="ff5">tys. zł.</span> </div><div class="t m0 x8 h27 y631 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y632 ff5 fs6 fc0 sc0 ls0 ws0">10 maja 2023 r. <span class="_ _1"></span>spłacona została pożyczka udzielona ówczesnej<span class="ff4"> jednostce stowarzyszon<span class="_ _0"></span>ej <span class="_ _1"></span>z Center.ai Sp. z o.<span class="_ _1"></span>o.  </span></div><div class="t m0 x8 h27 y633 ff4 fs7 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">54</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"></span>dn<span class="_ _0"></span>iu <span class="_ _1c"> </span>3<span class="_ _0"></span>1 <span class="_ _1c"> </span>g<span class="_ _0"></span>rudnia <span class="_ _1c"> </span>2<span class="_ _0"></span>022 <span class="_ _1c"> </span>r<span class="_ _0"></span>. <span class="_ _1d"> </span><span class="ff5">Spółka <span class="_ _1d"> </span>Vercom <span class="_ _1d"> </span>S.A. <span class="_ _1d"> </span>zawarła <span class="_ _1c"> </span>z<span class="_ _0"></span></span> <span class="_ _1d"> </span><span class="ff5">ówczesną <span class="_ _1d"> </span>jednostką <span class="_ _1d"> </span></span>cyber_Folk<span class="_ _0"></span>s <span class="_ _1c"></span>S.A.<span class="_ _0"></span> <span class="_ _1c"></span><span class="ff5">um<span class="_ _0"></span>owę </span></div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">pożyczki, <span class="_ _0"></span>n<span class="_ _0"></span>a <span class="_ _0"></span>mocy <span class="_ _0"></span>któr<span class="_ _0"></span>ej <span class="_ _0"></span>poprzednia <span class="_ _0"></span>po<span class="_ _0"></span>życzka <span class="_ _0"></span>w <span class="_ _0"></span>kwo<span class="_ _0"></span>cie <span class="_ _0"></span>3.118 <span class="_ _0"></span>tys. <span class="_ _10"></span>zł <span class="_ _0"></span>została <span class="_ _0"></span>ref<span class="_ _0"></span>inansowana <span class="_ _0"></span>nową <span class="_ _10"></span>pożyczką, </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">której <span class="_ _23"></span>term<span class="_ _0"></span>in <span class="_ _23"></span>spłaty <span class="_ _23"></span>został <span class="_ _1c"> </span>ustalony <span class="_ _23"></span>na <span class="_ _23"></span>dzień <span class="_ _23"></span>31 <span class="_ _23"></span>grudn<span class="_ _0"></span>ia <span class="_ _1b"></span>202<span class="_ _0"></span>3 <span class="_ _23"></span>r.<span class="ff4"> <span class="_ _1c"></span></span>W <span class="_ _1b"></span>wy<span class="_ _0"></span>niku <span class="_ _23"></span>połączenia <span class="_ _23"></span>ówczesnej <span class="_ _23"> </span>jed<span class="_ _0"></span>nostki </div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s <span class="_ _0"></span>S.A. <span class="_ _0"></span>z <span class="_ _0"></span>jednostk<span class="_ _0"></span>ą d<span class="_ _0"></span>ominującą <span class="_ _0"></span>najwyższeg<span class="_ _0"></span>o <span class="_ _0"></span>szczebla <span class="_ _0"></span>tj. <span class="_ _0"></span>b<span class="_ _0"></span>yłą <span class="_ _0"></span>R22 <span class="_ _0"></span>S.A. <span class="_ _10"></span>(obecnie <span class="_ _0"></span>po <span class="_ _0"></span>zm<span class="_ _0"></span>ianie <span class="_ _0"></span>nazwy </div><div class="t m0 x8 hb y200 ff5 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s <span class="_ _0"></span>S.A.), <span class="_ _10"></span>udzielona <span class="_ _10"></span>pożyczka <span class="_ _10"></span>w <span class="_ _10"></span>kwocie <span class="_ _10"></span>3.<span class="_ _0"></span><span class="ff4">305 <span class="_ _10"></span></span>tys. <span class="_ _0"></span>zł <span class="_ _10"></span>stanowi <span class="_ _10"></span>na <span class="_ _10"></span>dzień <span class="_ _10"></span>3<span class="ff4">1<span class="_ _0"></span> <span class="_ _0"></span>grudnia <span class="_ _10"></span></span>202<span class="_ _0"></span>3 <span class="_ _0"></span>r. <span class="_ _10"></span>pożyczkę </div><div class="t m0 x8 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">dla <span class="_ _10"></span>jednostki <span class="_ _10"></span>dominujące<span class="_ _0"></span>j <span class="_ _0"></span>najwyższego <span class="_ _1b"></span>szczebla.<span class="ff4"> <span class="_ _10"></span></span>Term<span class="_ _0"></span>in <span class="_ _0"></span>spłaty<span class="_ _0"></span> <span class="_ _0"></span>poży<span class="_ _0"></span>czki <span class="_ _0"></span>zo<span class="_ _0"></span>stał <span class="_ _10"></span>ustalony <span class="_ _10"></span>na <span class="_ _10"></span>dzień <span class="_ _10"></span>31 <span class="_ _10"></span>grudnia </div><div class="t m0 x8 hb y202 ff4 fs6 fc0 sc0 ls0 ws0">2024 r. </div><div class="t m0 x8 h4b y48c ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y634 ff2 fs6 fc2 sc0 ls0 ws0">24.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Śr<span class="_ _1"></span>od<span class="_ _1"></span>ki p<span class="_ _1"></span>ie<span class="_ _1"></span>ni<span class="_ _1"></span>ęż<span class="_ _1"></span>ne <span class="_ _1"></span>i <span class="_ _1"></span>ich<span class="_ _b"></span> ekwi<span class="_ _1"></span>w<span class="_ _1"></span>al<span class="_ _1"></span>ent<span class="_ _1"></span>y<span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y635 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y206 ff5 fs6 fc0 sc0 ls0 ws0">Lokaty <span class="_ _10"></span>krótkotermi<span class="_ _1"></span>nowe <span class="_ _1b"></span>są <span class="_ _10"></span>zawiązywane <span class="_ _10"></span>na <span class="_ _1b"></span>różne <span class="_ _10"></span>okresy <span class="_ _1b"></span>(z <span class="_ _10"></span>reguły <span class="_ _1b"></span>od <span class="_ _10"></span>jednego <span class="_ _10"></span>d<span class="_ _0"></span>nia <span class="_ _10"></span>do <span class="_ _1b"></span>jednego <span class="_ _10"></span>m<span class="_ _0"></span>iesią<span class="_ _1"></span>ca) <span class="_ _10"></span>w </div><div class="t m0 x8 hf y636 ff5 fs6 fc0 sc0 ls0 ws0">zależności<span class="_ _1"></span> <span class="_ _1"></span>od aktu<span class="_ _1"></span>alnego <span class="_ _1"></span>zapot<span class="_ _1"></span>rzebowania<span class="_ _1"></span> na <span class="_ _1"></span>środ<span class="_ _1"></span>ki pie<span class="_ _1"></span>niężne.<span class="_ _1"></span> Lokat<span class="_ _1"></span>y są <span class="_ _1"></span>oproce<span class="_ _1"></span>ntowane w<span class="_ _1"></span>edług <span class="_ _1"></span>ustalo<span class="_ _1"></span>nych d<span class="_ _1"></span>la </div><div class="t m0 x8 hb y637 ff5 fs6 fc0 sc0 ls0 ws0">nich <span class="_ _1f"> </span>stóp <span class="_ _1f"> </span>procento<span class="_ _1"></span>wych. <span class="_ _1f"> </span>Lokaty<span class="_ _1"></span> <span class="_ _1f"> </span>o<span class="_ _0"></span><span class="ff4"> <span class="_ _1f"> </span></span>okresie <span class="_ _1f"> </span>zapad<span class="_ _1"></span>alności <span class="_ _1f"> </span>nie<span class="_ _1"></span>przekraczaj<span class="_ _1"></span>ącym <span class="_ _1f"> </span>3 <span class="_ _1f"> </span>miesięc<span class="_ _1"></span>y <span class="_ _c"> </span>z<span class="_ _1"></span>aliczan<span class="_ _1"></span>e <span class="_ _1f"> </span>są <span class="_ _1f"> </span>do </div><div class="t m0 x8 hb y638 ff5 fs6 fc0 sc0 ls0 ws0">ekwiwalent<span class="_ _1"></span>ów środków<span class="_ _1"></span> pienię<span class="_ _1"></span>żnych.<span class="ff4"> </span></div><div class="t m0 x8 hb y639 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y63a w9d h89"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xb0 y63a w9e h89"><div class="t m0 x6c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x5b y63a w9f h89"><div class="t m0 x6c h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y63b w9d h36"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne na rachunkach bankowy<span class="_ _0"></span>ch<span class="ff9"> </span></div></div><div class="c xb0 y63b w9e h36"><div class="t m0 x49 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">15 322 </div></div><div class="c x5b y63b w9f h36"><div class="t m0 x17 hf y197 ff9 fs6 fc0 sc0 ls1 ws0">3 188<span class="ls0"> </span></div></div><div class="c x8 y63c w9d h36"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Lokaty krótkoterm<span class="_ _0"></span>inowe<span class="ff9"> </span></div></div><div class="c xb0 y63c w9e h36"><div class="t m0 x17 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">4 882 </div></div><div class="c x5b y63c w9f h36"><div class="t m0 x17 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">8 529 </div></div><div class="c x8 y63d w9d h21"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne u partnerów<span class="ff9"> </span></div></div><div class="c xb0 y63d w9e h21"><div class="t m0 x8 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c x5b y63d w9f h21"><div class="t m0 x1 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y63e w9d h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Środki pieniężne i ich ek<span class="_ _0"></span>wiwalenty<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xb0 y63e w9e h19"><div class="t m0 x49 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x5b y63e w9f h19"><div class="t m0 x49 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h4f y63f ff4 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y640 ff5 fs6 fc0 sc0 ls0 ws0">Śro<span class="_ _1"></span>dki <span class="_ _10"></span>pieni<span class="_ _1"></span>ężn<span class="_ _1"></span>e <span class="_ _1b"></span>stan<span class="_ _1"></span>owi<span class="_ _1"></span>ą <span class="_ _1b"></span>zabez<span class="_ _1"></span>piec<span class="_ _1"></span>zen<span class="_ _1"></span>ie <span class="_ _1b"></span>kre<span class="_ _1"></span>dyt<span class="_ _1"></span>ów <span class="_ _10"></span>zaciągn<span class="_ _1"></span>ięty<span class="_ _1"></span>ch <span class="_ _10"></span>w <span class="_ _1b"></span>konsor<span class="_ _1"></span>cjum<span class="_ _1"></span> <span class="_ _1b"></span>mBank<span class="_ _1"></span> <span class="_ _1b"></span>S.A. <span class="_ _10"></span>oraz <span class="_ _10"></span>ING <span class="_ _1b"></span>Bank </div><div class="t m0 x8 h4f y641 ff5 fs6 fc0 sc0 ls0 ws0">Śl<span class="_ _1"></span>ąski<span class="_ _1"></span> S.A<span class="_ _1"></span>. (<span class="_ _1"></span>pat<span class="_ _1"></span>rz <span class="ff4">n<span class="_ _1"></span>ota<span class="_ _1"></span> <span class="ls6">30<span class="lsc">).</span></span><span class="fs5"> </span></span></div><div class="t m0 x8 hb y642 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y643 ff2 fs6 fc2 sc0 ls0 ws0">25.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Poz<span class="_ _1"></span>os<span class="_ _1"></span>ta<span class="_ _1"></span>łe <span class="_ _1"></span>a<span class="_ _1"></span>kty<span class="_ _1"></span>wa<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb yb8 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y644 wa0 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Pozostałe akt<span class="_ _0"></span>ywa długoterminowe<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x70 y644 wa1 h19"><div class="t m0 xd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y644 wa2 h19"><div class="t m0 x34 hb y645 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y644 wa3 h19"><div class="t m0 x61 hb y645 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y646 wa0 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y646 wa1 h12"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y646 wa2 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7c y646 wa3 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y3d0 wa0 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x70 y3d0 wa1 h36"><div class="t m0 x15 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y3d0 wa2 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y3d0 wa3 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y647 wa0 h24"><div class="t m0 xb2 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y647 wa1 h24"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y647 wa2 h24"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y647 wa3 h24"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y648 wa0 h19"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Przedpłaty<span class="ff9"> </span></div></div><div class="c x70 y648 wa1 h19"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y648 wa2 h19"><div class="t m0 x91 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">6 </div></div><div class="c x7c y648 wa3 h19"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">277<span class="ls0"> </span></div></div><div class="c x8 y649 wa0 h19"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności z tytu<span class="_ _0"></span>łu sprzedaży udziałów<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x70 y649 wa1 h19"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y649 wa2 h19"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">480<span class="ls0"> </span></div></div><div class="c x7c y649 wa3 h19"><div class="t m0 x89 hf y9f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y64a wa0 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Kaucje </div></div><div class="c x70 y64a wa1 h19"><div class="t m0 xd hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y64a wa2 h19"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">132<span class="ls0"> </span></div></div><div class="c x7c y64a wa3 h19"><div class="t m0 x88 hf y9f ff9 fs6 fc0 sc0 ls1 ws0">117<span class="ls0"> </span></div></div><div class="c x8 y64b wa0 h5e"><div class="t m0 xb2 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y64b wa1 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y64b wa2 h5e"><div class="t m0 x34 hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y64b wa3 h5e"><div class="t m0 x61 hb y126 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y64c wa0 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y64c wa1 h19"><div class="t m0 x3d hf yf6 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y64c wa2 h19"><div class="t m0 x88 h11 y9f ffb fs6 fc0 sc0 ls1 ws0">618<span class="ls0"> </span></div></div><div class="c x7c y64c wa3 h19"><div class="t m0 x88 h11 y9f ffb fs6 fc0 sc0 ls1 ws0">394<span class="ls0"> </span></div></div><div class="c x8 y64d wa0 h24"><div class="t m0 xb2 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y64d wa1 h24"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y64d wa2 h24"><div class="t m0 x61 hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y64d wa3 h24"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y64e wa0 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Pozostałe akt<span class="_ _0"></span>ywa krótkoterminowe<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x70 y64e wa1 h13"><div class="t m0 xd h11 ycc ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y64e wa2 h13"><div class="t m0 x61 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y64e wa3 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y64f wa0 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y64f wa1 h12"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y64f wa2 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7c y64f wa3 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y650 wa0 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x70 y650 wa1 h36"><div class="t m0 x15 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y650 wa2 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y650 wa3 h36"><div class="t m0 xf h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y651 wa0 h54"><div class="t m0 xb2 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y651 wa1 h54"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y651 wa2 h54"><div class="t m0 x34 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y651 wa3 h54"><div class="t m0 x61 hb ya5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y652 wa0 h82"><div class="t m0 xd hf y175 ffe fs6 fc0 sc0 ls0 ws0">Przedpłaty<span class="ff9"> </span></div></div><div class="c x70 y652 wa1 h82"><div class="t m0 xd hf y653 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y652 wa2 h82"><div class="t m0 x88 hf y654 ff9 fs6 fc0 sc0 ls1 ws0">476<span class="ls0"> </span></div></div><div class="c x7c y652 wa3 h82"><div class="t m0 x23 hf y654 ff9 fs6 fc0 sc0 ls0 ws0">1 089 </div></div><div class="c x8 y655 wa0 h33"><div class="t m0 xd hf y160 ffe fs6 fc0 sc0 ls0 ws0">Należności z tytu<span class="_ _0"></span>łu podatków (z wyłączen<span class="_ _0"></span>iem podatku dochodoweg<span class="_ _0"></span>o) </div><div class="t m0 xd hf yc6 ffe fs6 fc0 sc0 ls0 ws0">oraz innych pod<span class="_ _0"></span>obnych świadczeń<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x70 y655 wa1 h33"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y655 wa2 h33"><div class="t m0 x91 hf y656 ff9 fs6 fc0 sc0 ls0 ws0">4 </div></div><div class="c x7c y655 wa3 h33"><div class="t m0 x89 hf y656 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y414 wa0 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Inne </div></div><div class="c x70 y414 wa1 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y414 wa2 h13"><div class="t m0 x88 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">102<span class="ls0"> </span></div></div><div class="c x7c y414 wa3 h13"><div class="t m0 x88 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">200<span class="ls0"> </span></div></div><div class="c x8 y657 wa0 h19"><div class="t m0 xd h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y657 wa1 h19"><div class="t m0 xd hf yf6 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y657 wa2 h19"><div class="t m0 x88 h11 ya5 ffb fs6 fc0 sc0 ls1 ws0">582<span class="ls0"> </span></div></div><div class="c x7c y657 wa3 h19"><div class="t m0 x23 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">1 289 </div></div><div class="c x8 y3db wa0 h24"><div class="t m0 xb2 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y3db wa1 h24"><div class="t m0 xd hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y3db wa2 h24"><div class="t m0 x61 hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y3db wa3 h24"><div class="t m0 xd hb y95 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y658 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:182.391000px;bottom:428.692000px;width:14.300000px;height:17.240000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">55</span> </span></span></div><div class="t m0 x8 hb y1fb ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>pozycji <span class="_ _1d"> </span>przedpłaty <span class="_ _1d"> </span>w <span class="_ _23"> </span>aktywach <span class="_ _23"> </span>krótkoterminow<span class="_ _1"></span>ych <span class="_ _1c"> </span>zna<span class="_ _1"></span>jdują <span class="_ _1c"> </span>się<span class="ff4"> <span class="_ _1c"></span>prze<span class="_ _1"></span>de <span class="_ _1c"></span>wszystkim<span class="_ _1"></span> <span class="_ _1c"></span><span class="ff5">przedpłaty<span class="_ _0"></span> <span class="_ _1c"> </span>na <span class="_ _1c"> </span>usługi, </span></span></div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">których dostar<span class="_ _0"></span>czenie nastąpi w kolejny<span class="_ _0"></span>ch okresach sprawozdawczy<span class="_ _0"></span>ch.<span class="ff4"> </span></div><div class="t m0 x8 h4c y659 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y65a ff5 fs6 fc0 sc0 ls0 ws0">Jako <span class="_ _1c"> </span>należności <span class="_ _1c"> </span>długoterminowe <span class="_ _1c"> </span>z <span class="_ _1c"> </span>tytułu <span class="_ _1c"> </span>sprzedaży <span class="_ _1c"> </span>udziałów <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>zaprezentowała <span class="_ _1c"> </span>odroczoną <span class="_ _1c"> </span>płatność <span class="_ _1c"> </span>za </div><div class="t m0 x8 hb y65b ff5 fs6 fc0 sc0 ls0 ws0">sprzedaż ud<span class="_ _0"></span>ziałów w jednostce stowarzyszon<span class="_ _0"></span>ej User.com w kwocie 4<span class="_ _0"></span>80 tys. zł (nota<span class="_ _0"></span><span class="ff4"> <span class="ls1">20<span class="ls8">).</span></span> </span></div><div class="t m0 x8 hb ycb ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y65c ff2 fs6 fc2 sc0 ls0 ws0">26.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Kap<span class="_ _1"></span>it<span class="_ _1"></span>ał<span class="_ _1"></span> <span class="ff2">po<span class="_ _1"></span>ds<span class="_ _1"></span>ta<span class="_ _1"></span>wow<span class="_ _1"></span>y </span></span></span></div><div class="t m0 x8 hb y65d ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y65e wa4 h8a"><div class="t m0 xd h14 yd2 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xb0 y65e wa5 h8a"><div class="t m0 x23 h11 y65f ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x3c y65e w97 h8a"><div class="t m0 x23 h11 y65f ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y660 wa4 h5d"><div class="t m0 xd hf y449 ffe fs6 fc0 sc0 ls0 ws0">Kapitał podstawo<span class="_ _0"></span>wy Vercom S.A. zg<span class="_ _0"></span>odnie z KRS na d<span class="_ _0"></span>zień </div><div class="t m0 xd hf y197 ff9 fs6 fc0 sc0 ls0 ws0">sprawozdawczy </div></div><div class="c xb0 y660 wa5 h5d"><div class="t m0 x5c hf y448 ff9 fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x3c y660 w97 h5d"><div class="t m0 x5c hf y448 ff9 fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x8 y661 wa4 h20"><div class="t m0 xd h11 y645 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb0 y661 wa5 h20"><div class="t m0 x5c h11 y645 ffb fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x3c y661 w97 h20"><div class="t m0 x5c h11 y645 ffb fs6 fc0 sc0 ls1 ws0">444<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y662 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y663 ff5 fs6 fc0 sc0 ls0 ws0">Struktura akcjonariatu Spółki <span class="_ _1"></span>Vercom S.A. na <span class="_ _1"></span>dzień 3<span class="ff4">1 grudnia </span>2023 r. <span class="_ _1"></span>oraz na <span class="_ _1"></span>dzień zatwierdzenia niniejszego<span class="ff4"> </span></div><div class="t m0 x8 hb y664 ff5 fs6 fc0 sc0 ls0 ws0">jednostkoweg<span class="_ _0"></span>o sprawozdania finansoweg<span class="_ _0"></span>o przedstawia się następująco<span class="_ _0"></span>:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y3c3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y665 wa6 h8b"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y665 wa7 h8b"><div class="t m0 x34 h11 y666 ffb fs6 fc0 sc0 ls0 ws0">Liczba  </div><div class="t m0 x2a h11 y667 ffb fs6 fc0 sc0 ls0 ws0">akcji  </div><div class="t m0 x26 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">serii A, B, D, </div><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">E i F </div></div><div class="c x98 y665 wa8 h8b"><div class="t m0 x3f h11 y666 ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x42 h11 y667 ffb fs6 fc0 sc0 ls0 ws0">nominalna 1 </div><div class="t m0 x2a h11 y148 ffb fs6 fc0 sc0 ls0 ws0">akcji  </div><div class="t m0 x81 h11 y90 ff12 fs6 fc0 sc0 ls0 ws0">(w zł)<span class="ffb"> </span></div></div><div class="c x5e y665 wa9 h8b"><div class="t m0 x28 h11 y667 ffc fs6 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x26 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">podstawowy </div><div class="t m0 x23 h11 y90 ff12 fs6 fc0 sc0 ls0 ws0">(w zł)<span class="ffb"> </span></div></div><div class="c xb4 y665 waa h8b"><div class="t m0 x28 h11 y667 ffc fs6 fc0 sc0 ls0 ws0">% głosów <span class="ffb"> </span></div><div class="t m0 x3d h11 y148 ffb fs6 fc0 sc0 ls0 ws0">na Walnym </div><div class="t m0 x25 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Zgromadzeniu<span class="_ _0"></span> </div></div><div class="c x8f y665 wab h8b"><div class="t m0 x3a h11 y667 ffc fs6 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x2b h11 y148 ffb fs6 fc0 sc0 ls0 ws0">kapitale </div><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">zakładowym<span class="ffb"> </span></div></div><div class="c x8 y668 wa6 h33"><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s S.A. (dawniej </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">R22 S.A.) </div></div><div class="c xb3 y668 wa7 h33"><div class="t m0 x3b hf y44b ff9 fs6 fc0 sc0 ls0 ws0">11 114 380 </div></div><div class="c x98 y668 wa8 h33"><div class="t m0 x30 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y668 wa9 h33"><div class="t m0 x28 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">222 288 </div></div><div class="c xb4 y668 waa h33"><div class="t m0 x23 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">50,23% </div></div><div class="c x8f y668 wab h33"><div class="t m0 x28 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">50,01% </div></div><div class="c x8 y669 wa6 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Adam Lewko<span class="_ _0"></span>wicz * </div></div><div class="c xb3 y669 wa7 h19"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">1 604 750 </div></div><div class="c x98 y669 wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y669 wa9 h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">32 095 </div></div><div class="c xb4 y669 waa h19"><div class="t m0 x12 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">7,25% </div></div><div class="c x8f y669 wab h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">7,22% </div></div><div class="c x8 y66a wa6 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Krzysztof Szyszk<span class="_ _0"></span>a </div></div><div class="c xb3 y66a wa7 h19"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">1 416 105 </div></div><div class="c x98 y66a wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y66a wa9 h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">28 322 </div></div><div class="c xb4 y66a waa h19"><div class="t m0 x12 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">6,40% </div></div><div class="c x8f y66a wab h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">6,37% </div></div><div class="c x8 y66b wa6 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Itema Ventur<span class="_ _0"></span>es UAB </div></div><div class="c xb3 y66b wa7 h19"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">2 377 000 </div></div><div class="c x98 y66b wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y66b wa9 h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">47 540 </div></div><div class="c xb4 y66b waa h19"><div class="t m0 x23 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">10,74% </div></div><div class="c x8f y66b wab h19"><div class="t m0 x28 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">10,70% </div></div><div class="c x8 y66c wa6 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">PTE Allianz Polska S.A.<span class="_ _0"></span> </div></div><div class="c xb3 y66c wa7 h19"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">1 341 888 </div></div><div class="c x98 y66c wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y66c wa9 h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">26 838 </div></div><div class="c xb4 y66c waa h19"><div class="t m0 x12 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">6,06% </div></div><div class="c x8f y66c wab h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">6,04% </div></div><div class="c x8 y66d wa6 h19"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Vercom S.A. (<span class="_ _0"></span>akcje własne)<span class="ff9"> </span></div></div><div class="c xb3 y66d wa7 h19"><div class="t m0 x63 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">94 809 </div></div><div class="c x98 y66d wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y66d wa9 h19"><div class="t m0 x23 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">1 896 </div></div><div class="c xb4 y66d waa h19"><div class="t m0 x8a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y66d wab h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,43% </div></div><div class="c x8 y66e wa6 h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Pozostali </div></div><div class="c xb3 y66e wa7 h19"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">4 274 853 </div></div><div class="c x98 y66e wa8 h19"><div class="t m0 x30 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c x5e y66e wa9 h19"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">85 497 </div></div><div class="c xb4 y66e waa h19"><div class="t m0 x23 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">19,32% </div></div><div class="c x8f y66e wab h19"><div class="t m0 x28 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">19,24% </div></div><div class="c x8 y66f wa6 h36"><div class="t m0 xd hf y196 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y66f wa7 h36"><div class="t m0 x3b h11 y197 ffb fs6 fc0 sc0 ls0 ws0">22 223 785 </div></div><div class="c x98 y66f wa8 h36"><div class="t m0 x17 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y66f wa9 h36"><div class="t m0 x28 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">444 476 </div></div><div class="c xb4 y66f waa h36"><div class="t m0 x11 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8f y66f wab h36"><div class="t m0 x3a h11 y197 ffb fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y670 ff6 fs6 fc0 sc0 ls0 ws0">Powyższe dane po<span class="_ _0"></span>chodzą ze strony <span class="_ _0"></span><span class="ff13 fs0">https://ww<span class="_ _1"></span>w.gpw.pl/spolka?i<span class="_ _1"></span>sin=PLVRCM00001<span class="_ _1"></span>6#shareholder<span class="_ _1"></span>sTab<span class="ff4 fs6"> </span></span></div><div class="t m0 x8 hc y671 ff7 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hc y672 ff7 fs6 fc0 sc0 ls0 ws0">* <span class="_ _23"></span><span class="ff6">b<span class="_ _0"></span>ezpośrednio <span class="_ _23"> </span>804.750 <span class="_ _1c"> </span>akcji <span class="_ _23"></span>Spółki, <span class="_ _1c"> </span>uprawniających <span class="_ _23"> </span>d<span class="_ _0"></span>o <span class="_ _23"></span>804.750 <span class="_ _23"> </span>głosó<span class="_ _0"></span>w, <span class="_ _23"></span>co <span class="_ _23"> </span>stano<span class="_ _0"></span>wi <span class="_ _1b"></span>3<span class="_ _0"></span>,62% <span class="_ _23"></span>ogólnej <span class="_ _1c"> </span>liczby </span></div><div class="t m0 x8 hc y673 ff6 fs6 fc0 sc0 ls0 ws0">głosów <span class="_ _0"></span>w S<span class="_ _0"></span>półce o<span class="_ _0"></span>raz<span class="ff7"> <span class="_ _0"></span></span>za po<span class="_ _0"></span>średnictwem pod<span class="_ _0"></span>miotu zależnego<span class="_ _0"></span> od <span class="_ _0"></span>Zawiada<span class="_ _0"></span>miającego tj. <span class="_ _0"></span>Patrimonium <span class="_ _0"></span>Fundacja<span class="_ _10"></span><span class="ff7"> </span></div><div class="t m0 x8 h45 y674 ff6 fs6 fc0 sc0 ls0 ws0">Rodzinna 800.000 akcji S<span class="_ _0"></span>półki, uprawniających do 800<span class="_ _0"></span>.000 głosów, co stanowi 3,60% ogólnej liczby głosów w </div><div class="t m0 x8 hb y4f6 ff6 fs6 fc0 sc0 ls0 ws0">Spółce<span class="ff7">.<span class="ff4"> </span></span></div><div class="t m0 x8 hb y675 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y676 ff4 fs6 fc0 sc0 ls0 ws0">S<span class="ff5">truktura ak<span class="_ _0"></span>cjonariatu Spółki Vercom S.A. n<span class="_ _0"></span>a dzień <span class="_ _0"></span></span>31 grudnia 2022<span class="_ _0"></span> r. przedstawia<span class="ff5 ls11">ła</span> <span class="ff5">się n<span class="_ _0"></span>astępująco:</span> </div><div class="t m0 x8 h1 y677 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:456.874000px;bottom:749.155000px;width:14.500000px;height:17.240000px;background-color:rgba(255,255,255,0.000001);" /></a><span class="d m1" style="border-style:none;position:absolute;left:239.118000px;bottom:336.666000px;width:242.180000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">56</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y678 wac h8c"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y678 wad h8c"><div class="t m0 x3a h11 y679 ffb fs6 fc0 sc0 ls0 ws0">Liczba  </div><div class="t m0 x1a h11 y48f ffb fs6 fc0 sc0 ls0 ws0">akcji  </div><div class="t m0 x26 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">serii A, B, </div><div class="t m0 x3b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">D, E i F </div></div><div class="c xb6 y678 wae h8c"><div class="t m0 xf h11 y679 ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xd h11 y48f ffb fs6 fc0 sc0 ls0 ws0">nominalna </div><div class="t m0 x3a h11 y148 ffb fs6 fc0 sc0 ls0 ws0">1 akcji  </div><div class="t m0 x28 h11 y90 ff12 fs6 fc0 sc0 ls0 ws0">(w zł)<span class="ffb"> </span></div></div><div class="c xb7 y678 waf h8c"><div class="t m0 x3f h11 y48f ffc fs6 fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x25 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">podstawowy </div><div class="t m0 x1b h11 y90 ff12 fs6 fc0 sc0 ls0 ws0">(w zł)<span class="ffb"> </span></div></div><div class="c xb8 y678 w66 h8c"><div class="t m0 x28 h11 y48f ffc fs6 fc0 sc0 ls0 ws0">% głosów <span class="ffb"> </span></div><div class="t m0 x40 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">na Walnym </div><div class="t m0 x25 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Zgromadzeniu<span class="_ _0"></span> </div></div><div class="c x8f y678 wab h8c"><div class="t m0 x3a h11 y48f ffc fs6 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x2b h11 y148 ffb fs6 fc0 sc0 ls0 ws0">kapitale </div><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">zakładowym<span class="ffb"> </span></div></div><div class="c x8 y67a wac he"><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s S.A. (dawniej R22 </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">S.A.) * </div></div><div class="c xb5 y67a wad he"><div class="t m0 xd hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">11 016 935 </div></div><div class="c xb6 y67a wae he"><div class="t m0 x34 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67a waf he"><div class="t m0 x3f hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">220 339 </div></div><div class="c xb8 y67a w66 he"><div class="t m0 x23 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">49,82% </div></div><div class="c x8f y67a wab he"><div class="t m0 x28 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">49,82% </div></div><div class="c x8 y67b wac h8d"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">ówczesna cyb<span class="_ _0"></span>er_Folks S.A.  *<span class="ff9"> </span></div></div><div class="c xb5 y67b wad h8d"><div class="t m0 x3a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">97 445 </div></div><div class="c xb6 y67b wae h8d"><div class="t m0 x34 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67b waf h8d"><div class="t m0 x1b hf y226 ff9 fs6 fc0 sc0 ls0 ws0">1 949 </div></div><div class="c xb8 y67b w66 h8d"><div class="t m0 x12 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">0,44% </div></div><div class="c x8f y67b wab h8d"><div class="t m0 x34 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">0,44% </div></div><div class="c x8 y67c wac h8d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Adam Lewko<span class="_ _0"></span>wicz </div></div><div class="c xb5 y67c wad h8d"><div class="t m0 x1f hf y197 ff9 fs6 fc0 sc0 ls0 ws0">1 603 250 </div></div><div class="c xb6 y67c wae h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67c waf h8d"><div class="t m0 x11 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">32 065 </div></div><div class="c xb8 y67c w66 h8d"><div class="t m0 x12 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">7,25% </div></div><div class="c x8f y67c wab h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">7,25% </div></div><div class="c x8 y67d wac h8d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Krzysztof Szyszk<span class="_ _0"></span>a </div></div><div class="c xb5 y67d wad h8d"><div class="t m0 x1f hf y197 ff9 fs6 fc0 sc0 ls0 ws0">1 414 605 </div></div><div class="c xb6 y67d wae h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67d waf h8d"><div class="t m0 x11 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">28 292 </div></div><div class="c xb8 y67d w66 h8d"><div class="t m0 x12 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">6,40% </div></div><div class="c x8f y67d wab h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">6,40% </div></div><div class="c x8 y67e wac h8e"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Itema Ventur<span class="_ _0"></span>es UAB </div></div><div class="c xb5 y67e wad h8e"><div class="t m0 x1f hf y226 ff9 fs6 fc0 sc0 ls0 ws0">2 850 000 </div></div><div class="c xb6 y67e wae h8e"><div class="t m0 x34 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67e waf h8e"><div class="t m0 x11 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">57 000 </div></div><div class="c xb8 y67e w66 h8e"><div class="t m0 x23 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">12,89% </div></div><div class="c x8f y67e wab h8e"><div class="t m0 x28 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">12,89% </div></div><div class="c x8 y2a6 wac h8d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">PTE Allianz Polska S.A.<span class="_ _0"></span> ** </div></div><div class="c xb5 y2a6 wad h8d"><div class="t m0 x1f hf y226 ff9 fs6 fc0 sc0 ls0 ws0">1 133 506 </div></div><div class="c xb6 y2a6 wae h8d"><div class="t m0 x34 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y2a6 waf h8d"><div class="t m0 x11 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">22 670 </div></div><div class="c xb8 y2a6 w66 h8d"><div class="t m0 x12 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">5,13% </div></div><div class="c x8f y2a6 wab h8d"><div class="t m0 x34 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">5,13% </div></div><div class="c x8 y5c7 wac h8d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Vercom S.A. <span class="_ _0"></span><span class="ffe">(akcje własne)</span> </div></div><div class="c xb5 y5c7 wad h8d"><div class="t m0 x3b hf y197 ff9 fs6 fc0 sc0 ls0 ws0">110 350 </div></div><div class="c xb6 y5c7 wae h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y5c7 waf h8d"><div class="t m0 x1b hf y197 ff9 fs6 fc0 sc0 ls0 ws0">2 207 </div></div><div class="c xb8 y5c7 w66 h8d"><div class="t m0 x8a hf y197 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y5c7 wab h8d"><div class="t m0 x49 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y67f wac h8d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Pozostali </div></div><div class="c xb5 y67f wad h8d"><div class="t m0 x1f hf y197 ff9 fs6 fc0 sc0 ls0 ws0">3 997 694 </div></div><div class="c xb6 y67f wae h8d"><div class="t m0 x34 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">0,02 </div></div><div class="c xb7 y67f waf h8d"><div class="t m0 x11 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">79 954 </div></div><div class="c xb8 y67f w66 h8d"><div class="t m0 x23 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">18,08% </div></div><div class="c x8f y67f wab h8d"><div class="t m0 x28 hf y197 ff9 fs6 fc0 sc0 ls0 ws0">18,08% </div></div><div class="c x8 y680 wac h1f"><div class="t m0 xd hf y1e9 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y680 wad h1f"><div class="t m0 xd h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">22 223 785 </div></div><div class="c xb6 y680 wae h1f"><div class="t m0 x1e h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y680 waf h1f"><div class="t m0 x3f h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">444 476 </div></div><div class="c xb8 y680 w66 h1f"><div class="t m0 x29 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x8f y680 wab h1f"><div class="t m0 x3a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hc y509 ff7 fs6 fc0 sc0 ls1 ws0">* <span class="_ _0"></span><span class="ff6 ls0">Łączny <span class="_ _0"></span>bezpo<span class="_ _0"></span>średni <span class="_ _0"></span>i <span class="_ _0"></span>pośredn<span class="_ _0"></span>i <span class="_ _0"></span>udział <span class="_ _0"></span>Grup<span class="_ _0"></span>y <span class="_ _0"></span>cyber_Folks <span class="_ _0"></span>(da<span class="_ _0"></span>wniej <span class="_ _0"></span>Grupa <span class="_ _0"></span>R2<span class="_ _0"></span>2 <span class="_ _0"></span>S.A.) <span class="_ _0"></span>w <span class="_ _0"></span>kapitale <span class="_ _10"></span>zakładowym </span></div><div class="t m0 x8 hb y681 ff6 fs6 fc0 sc0 ls0 ws0">Vercom S.A. wyn<span class="_ _0"></span>osłi 50,26%.<span class="ff4"> </span></div><div class="t m0 x8 hc y682 ff7 fs6 fc0 sc0 ls1 ws0">**<span class="ls0"> w tym Allianz OFE i Allia<span class="_ _0"></span>nz DFE </span></div><div class="t m0 x8 h27 y683 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y59a ff3 fs6 fc0 sc0 ls0 ws0">Transakcje na ak<span class="_ _0"></span>cjach Spółki<span class="ff2"> </span>akcjonariuszy po<span class="_ _0"></span>siadających powyżej 5% udziału w kapitale zak<span class="_ _0"></span>ładowym<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x8 h4c y684 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y685 ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>d<span class="_ _0"></span>niu <span class="_ _1b"></span>5<span class="_ _0"></span> <span class="_ _1b"></span>stycznia <span class="_ _23"></span>202<span class="_ _0"></span>3 <span class="_ _1b"></span>r. <span class="_ _1c"></span>Powszechne <span class="_ _23"></span>Towarzystwo<span class="_ _0"></span> <span class="_ _1b"></span>E<span class="_ _0"></span>merytalne <span class="_ _23"></span>Allianz <span class="_ _23"></span>Polska <span class="_ _23"></span>S.A. <span class="_ _23"></span><span class="ff5">poinform<span class="_ _0"></span>owało, <span class="_ _23"></span>iż <span class="_ _23"></span>w </span></div><div class="t m0 x8 hb y686 ff4 fs6 fc0 sc0 ls0 ws0">wyniku <span class="_ _1b"></span><span class="ff5">połączenia</span> <span class="_ _1b"></span><span class="ff5">ze <span class="_ _10"></span>spółką <span class="_ _1b"></span>Aviva <span class="_ _1b"></span>Powszechne<span class="_ _0"></span></span> <span class="_ _10"></span><span class="ff5">Towarzy<span class="_ _0"></span>stwo <span class="_ _10"></span>Emer<span class="_ _0"></span>ytalne <span class="_ _10"></span>Aviv<span class="_ _0"></span>a <span class="_ _10"></span>Santander <span class="_ _1b"></span>Spółka <span class="_ _1b"></span>Akcyjna </span></div><div class="t m0 x8 hb y687 ff5 fs6 fc0 sc0 ls0 ws0">zarządzające <span class="_ _1d"> </span>Drugim <span class="_ _1c"> </span>Allianz <span class="_ _1c"> </span>Polska <span class="_ _1d"> </span>Otwarty<span class="ff4"> <span class="_ _1d"> </span></span>Fundusz <span class="_ _1c"> </span>Emerytalny<span class="_ _0"></span> <span class="_ _23"> </span>(Dr<span class="_ _0"></span>ugi <span class="_ _1c"> </span>Allianz <span class="_ _1c"> </span>OFE), <span class="_ _1d"> </span>udział <span class="_ _1c"> </span>w <span class="_ _1c"> </span>kap<span class="_ _0"></span>itale </div><div class="t m0 x8 hb y688 ff5 fs6 fc0 sc0 ls0 ws0">zakładowym<span class="_ _0"></span> i w <span class="_ _0"></span>ogólnej <span class="_ _0"></span>liczbie głosów<span class="_ _0"></span><span class="ff4"> </span>sp<span class="_ _0"></span>ółki Verco<span class="_ _0"></span>m S.A. <span class="_ _0"></span>na r<span class="_ _0"></span>achunkach <span class="_ _0"></span>Allianz OFE, <span class="_ _0"></span>Allianz <span class="_ _0"></span>DFE i Dr<span class="_ _0"></span>ugi </div><div class="t m0 x8 hb y689 ff5 fs6 fc0 sc0 ls0 ws0">Allianz OFE zwiększy<span class="_ _0"></span>ł się powyżej<span class="_ _0"></span><span class="ff4"> 10%. </span></div><div class="t m0 x8 h84 y68a ff2 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y68b ff4 fs6 fc0 sc0 ls0 ws0">W <span class="ff5">dniu 17 <span class="_ _0"></span>stycznia 2023 r. Adam Lewk<span class="_ _0"></span>owicz dokonał nabycia 5<span class="_ _0"></span>00 akcji Spółki Vercom S.A.<span class="_ _10"></span></span> </div><div class="t m0 x8 h4c y68c ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y68d ff4 fs6 fc0 sc0 ls0 ws0">W <span class="ff5">d<span class="_ _0"></span>niu 5 <span class="_ _0"></span>kwietn<span class="_ _0"></span>ia 2023 <span class="_ _0"></span>r. <span class="_ _0"></span>Spółka <span class="_ _0"></span>otrzymała p<span class="_ _0"></span>owiadomienie, <span class="_ _0"></span>iż <span class="_ _0"></span>w wyniku <span class="_ _0"></span>zawarcia <span class="_ _0"></span>przez <span class="_ _0"></span>akcjonariusza <span class="_ _0"></span>Itema </span></div><div class="t m0 x8 hf y68e ff5 fs6 fc0 sc0 ls0 ws0">ventures <span class="_ _1d"> </span>UAB <span class="_ _1c"> </span>umowy <span class="_ _1d"> </span>darowizny <span class="_ _1c"> </span>15<span class="_ _0"></span>4.000 <span class="_ _1c"> </span>akcji <span class="_ _1c"> </span>or<span class="_ _0"></span>az <span class="_ _1c"> </span>umowy <span class="_ _1c"> </span>sprzed<span class="_ _0"></span>aży <span class="_ _1c"> </span>319.000 <span class="_ _1d"> </span>akcji, <span class="_ _1c"> </span>których<span class="_ _0"></span> <span class="_ _23"> </span>ro<span class="_ _0"></span>zliczenie </div><div class="t m0 x8 hf y68f ff5 fs6 fc0 sc0 ls0 ws0">nastąpiło 31 marca 2023 <span class="_ _1"></span>r., doszło <span class="_ _1"></span>do zmiany dotychczas posiadanej przez akcjonariusza ogólnej liczby głosów </div><div class="t m0 x8 hb y447 ff5 fs6 fc0 sc0 ls0 ws0">w spółce o p<span class="_ _0"></span>onad 2%.<span class="ff4"> </span></div><div class="t m0 x8 h4c y5ba ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y690 ff5 fs6 fc0 sc0 ls0 ws0">W dniu 15 <span class="_ _0"></span>maja 2023 r. Spółka otrzymała <span class="_ _0"></span>zawiadomienie od PTE Allianz <span class="_ _0"></span>Polska S.A., iż w dn<span class="_ _0"></span>iu 12 maja 2023 </div><div class="t m0 x8 hb y691 ff4 fs6 fc0 sc0 ls0 ws0">r. <span class="_ _22"> </span>w <span class="_ _1d"> </span>wyniku  w <span class="_ _1d"> </span>wyniku <span class="_ _1d"> </span>lik<span class="_ _0"></span>widacji <span class="_ _1d"> </span>Dr<span class="_ _0"></span>ugiego <span class="_ _22"> </span>Allianz <span class="_ _22"> </span>Polska <span class="_ _1d"> </span>Otwartego  Funduszu <span class="_ _1d"> </span>Emerytalneg<span class="_ _0"></span>o <span class="_ _1d"> </span>w <span class="_ _22"> </span>drodze </div><div class="t m0 x8 hf y692 ff5 fs6 fc0 sc0 ls0 ws0">przeniesienia jego <span class="_ _1"></span>aktywów <span class="_ _1"></span>do <span class="_ _1"></span>Allianz <span class="_ _1"></span>OFE <span class="_ _1"></span>udział w <span class="_ _b"></span>ogólnej liczbie <span class="_ _1"></span>głosów <span class="_ _1"></span>spółki Vercom <span class="_ _b"></span>S.A.<span class="_ _0"></span> <span class="_ _1"></span>na <span class="_ _1"></span>rachunkach </div><div class="t m0 x8 hb y693 ff5 fs6 fc0 sc0 ls0 ws0">Allianz OFE <span class="_ _0"></span>wynosił <span class="_ _0"></span>powyżej 5%.<span class="_ _0"></span><span class="ff4"> Po likwid<span class="_ _0"></span>acji Drugiego Allianz <span class="_ _0"></span>OFE n<span class="_ _0"></span>a rachunku Allian<span class="_ _0"></span>z OFE, <span class="_ _0"></span>zapisanych </span></div><div class="t m0 x8 hb y694 ff5 fs6 fc0 sc0 ls0 ws0">było <span class="_ _c"> </span>1<span class="ff4">.341.</span>888<span class="_ _0"></span> <span class="_ _c"> </span>akcji, <span class="_ _c"> </span>stanowiących <span class="_ _c"> </span>6,04% <span class="_ _c"> </span>udziału <span class="_ _c"> </span>w <span class="_ _c"> </span>kapitale <span class="_ _c"> </span>zakładowym <span class="_ _c"> </span>Spółki, <span class="_ _c"> </span>co <span class="_ _c"> </span>daje <span class="_ _c"> </span>prawo <span class="_ _c"> </span>do </div><div class="t m0 x8 hb y695 ff4 fs6 fc0 sc0 ls0 ws0">wykony<span class="_ _0"></span>wania <span class="_ _1"></span>1.341.<span class="ff5">888<span class="_ _0"></span> głosów <span class="_ _1"></span>z <span class="_ _1"></span>akcji stanowiących 6,04% <span class="_ _1"></span>udziału w <span class="_ _1"></span>ogólnej liczbie głosów <span class="_ _1"></span>na WZA Spółki.<span class="ff4"> </span></span></div><div class="t m0 x8 h4c y696 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y697 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>dn<span class="_ _0"></span>iu <span class="_ _1c"> </span>5 <span class="_ _1d"> </span>września <span class="_ _1c"> </span>2023 <span class="_ _1d"> </span>r. <span class="_ _1c"> </span>Tomasz <span class="_ _1d"> </span>Pakulski <span class="_ _1c"> </span>n<span class="_ _0"></span>abył <span class="_ _1c"> </span>698 <span class="_ _1d"> </span>akcji, <span class="_ _1c"> </span>Ad<span class="_ _0"></span>am <span class="_ _1c"> </span>Lewko<span class="_ _0"></span>wicz <span class="_ _1c"> </span>1.000 <span class="_ _1d"> </span>akcji, <span class="_ _1c"> </span>a <span class="_ _1c"> </span>Kr<span class="_ _0"></span>zysztof<span class="_ _0"></span><span class="ff4">  </span></div><div class="t m0 x8 hb y3f7 ff5 fs6 fc0 sc0 ls0 ws0">Szyszka 1.500 <span class="_ _0"></span>akcji Spółki Vercom S.A.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y25f ff4 fse fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x8 y198 wb0 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">57</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>d<span class="_ _0"></span>niu <span class="_ _23"></span>19 <span class="_ _23"> </span>wrze<span class="_ _0"></span>śnia <span class="_ _1b"></span>2<span class="_ _0"></span>023 <span class="_ _23"></span>r. <span class="_ _1b"></span>zarząd<span class="_ _0"></span> <span class="_ _1b"></span>Giełd<span class="_ _0"></span>y <span class="_ _23"></span>Papierów <span class="_ _23"> </span>Wartościowych<span class="_ _0"></span> <span class="_ _1b"></span>w <span class="_ _1c"> </span>Warszawie <span class="_ _23"></span>S.A. <span class="_ _23"> </span>po<span class="_ _0"></span>djął <span class="_ _23"></span>uchwałę <span class="_ _23"></span>nr </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">976/2023 <span class="_ _1d"> </span>w <span class="_ _1c"> </span>sprawie <span class="_ _1c"> </span>dopuszczen<span class="_ _0"></span>ia <span class="_ _1c"> </span>i <span class="_ _1c"> </span>wpro<span class="_ _0"></span>wadzenia <span class="_ _1c"> </span>do <span class="_ _1c"> </span>o<span class="_ _0"></span>brotu <span class="_ _1c"> </span>giełdowego <span class="_ _1c"> </span>na <span class="_ _1c"> </span>Głó<span class="_ _0"></span>wnym <span class="_ _1c"> </span>Rynku<span class="_ _0"></span> <span class="_ _1c"> </span>GPW <span class="_ _1c"> </span>akcji </div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">zwykłych <span class="_ _1f"> </span>na <span class="_ _1f"> </span>okaziciela <span class="_ _1f"> </span>serii <span class="_ _1f"> </span>E <span class="_ _1f"> </span>Spółki <span class="_ _1f"> </span>dom<span class="_ _0"></span>inującej. <span class="_ _1f"> </span>Zgodnie <span class="_ _1f"> </span>z <span class="_ _1f"> </span>t<span class="_ _0"></span>reścią <span class="_ _1f"> </span>Uchwały <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>w <span class="_ _1f"> </span>związku <span class="_ _1f"> </span>z <span class="_ _1f"> </span>ich </div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">wcześniejszą <span class="_ _1c"> </span>konwersją <span class="_ _1c"> </span>z <span class="_ _1c"> </span>akcji <span class="_ _1c"> </span>imienny<span class="_ _0"></span>ch <span class="_ _23"> </span>na <span class="_ _1c"> </span>okazicielskie, <span class="_ _1c"> </span>do <span class="_ _1c"> </span>obrotu <span class="_ _1c"> </span>giełdowego <span class="_ _1c"> </span>na <span class="_ _1c"> </span>rynku <span class="_ _1c"> </span>podstawowym </div><div class="t m0 x8 hf y200 ff5 fs6 fc0 sc0 ls0 ws0">zostało <span class="_ _13"> </span>dop<span class="_ _0"></span>uszczonych <span class="_ _13"> </span>903.085<span class="_ _0"></span> <span class="_ _13"> </span>akcji <span class="_ _13"> </span>zwykłych <span class="_ _13"> </span>n<span class="_ _0"></span>a <span class="_ _13"> </span>okaziciela <span class="_ _13"> </span>serii <span class="_ _13"> </span>E <span class="_ _13"> </span>Spó<span class="_ _0"></span>łki <span class="_ _13"> </span>oznaczon<span class="_ _0"></span>ych <span class="_ _13"> </span>kodem </div><div class="t m0 x8 hb y201 ff4 fs6 fc0 sc0 ls0 ws0">PLVRCM0000<span class="_ _0"></span>65. <span class="_ _2c"> </span>Na <span class="_ _1e"> </span>mocy <span class="_ _2c"> </span>Uchwa<span class="ff5">ły<span class="_ _0"></span>, <span class="_ _1e"> </span>akcje <span class="_ _2c"> </span>zostaną <span class="_ _2c"> </span>wpro<span class="_ _0"></span>wadzone <span class="_ _2c"> </span>do <span class="_ _1e"> </span>obr<span class="_ _0"></span>otu <span class="_ _1e"> </span>giełdo<span class="_ _0"></span>wego <span class="_ _2c"> </span>na <span class="_ _1e"> </span>rynku </span></div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">podstawowym<span class="_ _0"></span> <span class="_ _1d"> </span>w <span class="_ _1d"> </span>dniu <span class="_ _1d"> </span>2<span class="_ _0"></span>5 <span class="_ _1d"> </span>września <span class="_ _1d"> </span>2023 <span class="_ _22"> </span>r., <span class="_ _1d"> </span>pod <span class="_ _1d"> </span>warunk<span class="_ _0"></span>iem <span class="_ _1d"> </span>dokonania <span class="_ _1d"> </span>pr<span class="_ _0"></span>zez <span class="_ _1d"> </span>Krajowy <span class="_ _1d"> </span>Depo<span class="_ _0"></span>zyt <span class="_ _1d"> </span>Papierów </div><div class="t m0 x8 hb y204 ff5 fs6 fc0 sc0 ls0 ws0">Wartościowych S.A.<span class="_ _0"></span> w dniu 25 września 2023 r. asy<span class="_ _0"></span>milacji Akcji z akcjami Spółki zn<span class="_ _0"></span>ajdującymi się w ob<span class="_ _10"></span><span class="ff4">rocie </span></div><div class="t m0 x8 hb y205 ff5 fs6 fc0 sc0 ls0 ws0">giełdowym,<span class="_ _0"></span> oznaczonymi kodem PLVRCM000<span class="_ _0"></span>016.<span class="ff4"> </span></div><div class="t m0 x8 h4c y698 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y699 ff5 fs6 fc0 sc0 ls0 ws0">W dniu 20 września 2023 r. K<span class="_ _1"></span>rajowy Depozyt Papierów Wartościowych<span class="_ _0"></span> S.A. podjął oświadczenie nr 862/2023 </div><div class="t m0 x8 hf y69a ff5 fs6 fc0 sc0 ls0 ws0">w sprawie asymilacji akcji zwykłych na<span class="_ _1"></span> okaziciela serii E <span class="_ _1"></span>Spółki dominującej. Zgodnie z tr<span class="_ _1"></span>eścią Oświadczenia, </div><div class="t m0 x8 hb y69b ff5 fs6 fc0 sc0 ls0 ws0">KDPW <span class="_ _1d"> </span>postanowiło <span class="_ _1d"> </span>dok<span class="_ _0"></span>onać <span class="_ _1c"> </span>asym<span class="_ _0"></span>ilacji <span class="_ _1d"> </span>903.085<span class="_ _0"></span><span class="ff4"> <span class="_ _1d"> </span></span>akcji <span class="_ _1d"> </span>zwykłych <span class="_ _1d"> </span>na <span class="_ _1d"> </span>okaziciela <span class="_ _1d"> </span>serii <span class="_ _1d"> </span>E <span class="_ _1d"> </span>Spółki <span class="_ _1d"> </span>dominującej </div><div class="t m0 x8 hf y69c ff5 fs6 fc0 sc0 ls0 ws0">oznaczonych <span class="_ _0"></span>k<span class="_ _0"></span>odem <span class="_ _0"></span>PLVRCM000065 <span class="_ _10"></span>z <span class="_ _0"></span>akcjami <span class="_ _0"></span>Spółki <span class="_ _0"></span>znajdującym<span class="_ _0"></span>i <span class="_ _0"></span>się <span class="_ _0"></span>w <span class="_ _0"></span>obrocie <span class="_ _0"></span>giełdowy<span class="_ _0"></span>m <span class="_ _0"></span>oznaczonymi </div><div class="t m0 x8 hf y69d ff5 fs6 fc0 sc0 ls0 ws0">kodem <span class="_ _10"></span>PLVRCM0000<span class="_ _0"></span>16. <span class="_ _10"></span>Data <span class="_ _0"></span>pr<span class="_ _0"></span>zeprowadzenia <span class="_ _10"></span>asymilacji <span class="_ _10"></span>w <span class="_ _10"></span>systemie <span class="_ _10"></span>depozytowym <span class="_ _10"></span>KDPW <span class="_ _10"></span>to <span class="_ _10"></span>25 <span class="_ _10"></span>września </div><div class="t m0 x8 hb y69e ff4 fs6 fc0 sc0 ls0 ws0">2023 <span class="_ _1b"></span>r. <span class="_ _1b"></span><span class="ff5">W <span class="_ _1b"></span>związk<span class="_ _0"></span>u <span class="_ _10"></span>z <span class="_ _1b"></span>po<span class="_ _0"></span>wyższym, <span class="_ _1b"></span>warunek <span class="_ _1b"></span>zawieszający <span class="_ _1b"></span>wprowad<span class="_ _0"></span>zenia <span class="_ _1b"></span>Akcji <span class="_ _1b"></span>do <span class="_ _1b"></span>obrotu <span class="_ _1b"></span>został <span class="_ _1b"></span>spełniony <span class="_ _1b"></span>w </span></div><div class="t m0 x8 hf y69f ff5 fs6 fc0 sc0 ls0 ws0">dniu <span class="_ _1f"> </span>25  wr<span class="_ _0"></span>ześnia <span class="_ _1f"> </span>2023  r. <span class="_ _1f"> </span>i  z <span class="_ _1f"> </span>tym <span class="_ _1f"> </span>dniem <span class="_ _1f"> </span>Akcje <span class="_ _32"> </span>zo<span class="_ _0"></span>stały <span class="_ _1f"> </span>wprowadzone <span class="_ _1f"> </span>do <span class="_ _1f"> </span>obrotu  giełdoweg<span class="_ _0"></span>o  n<span class="_ _0"></span>a  rynku </div><div class="t m0 x8 hb y6a0 ff4 fs6 fc0 sc0 ls0 ws0">podstawowym<span class="_ _0"></span>. </div><div class="t m0 x8 h4c y43b ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y6a1 ff5 fs6 fc0 sc0 ls0 ws0">W dniu <span class="_ _0"></span>21 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2023 r. Adam<span class="_ _0"></span> Lewkowicz<span class="_ _0"></span> zbył <span class="_ _0"></span>na r<span class="_ _0"></span>zecz podmio<span class="_ _0"></span>tu blisko ze<span class="_ _0"></span> sobą <span class="_ _0"></span>związanego <span class="_ _0"></span>Patrimonium </div><div class="t m0 x8 hb y6a2 ff4 fs6 fc0 sc0 ls0 ws0">Fundacja Rodzin<span class="_ _0"></span>na 800 tys. sztuk ak<span class="_ _0"></span>cji. </div><div class="t m0 x8 hb y6a3 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y6a4 ff2 fs6 fc2 sc0 ls0 ws0">27.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Akc<span class="_ _1"></span>je <span class="_ _1"></span>w<span class="_ _1"></span>łas<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y6a5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 ye7 wb1 h36"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f ye7 wb2 h36"><div class="t m0 x88 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xb9 ye7 wb3 h36"><div class="t m0 x88 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y6a6 wb1 h19"><div class="t m0 xd hf ya5 ffe fs6 fc0 sc0 ls0 ws0">Akcje własne<span class="ff9"> </span></div></div><div class="c x6f y6a6 wb2 h19"><div class="t m0 xba hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(725) </div></div><div class="c xb9 y6a6 wb3 h19"><div class="t m0 xba hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(844) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y6a7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y6a8 ff4 fs6 fc0 sc0 ls0 ws0">W dniach <span class="_ _1"></span>26 lipca <span class="_ _1"></span>2022 r. <span class="_ _1"></span>oraz 3<span class="_ _1"></span>1 <span class="ff5">sierpnia <span class="_ _1"></span>2022 r. S<span class="_ _1"></span>półka Verc<span class="_ _1"></span>om S.A. <span class="_ _1"></span>dokonała z<span class="_ _1"></span>bycia 1<span class="_ _1"></span>6<span class="_ _0"></span><span class="ff4"> </span>500 a<span class="_ _1"></span>kcji włas<span class="_ _1"></span>nych </span></div><div class="t m0 x8 hb y6a9 ff5 fs6 fc0 sc0 ls0 ws0">w ramach p<span class="_ _1"></span>rogramu<span class="_ _1"></span> motywacyj<span class="_ _1"></span>nego. Wa<span class="_ _1"></span>rtość w ce<span class="_ _1"></span>nie naby<span class="_ _1"></span>cia zbyt<span class="_ _1"></span>ych akcji w<span class="_ _1"></span>yniosł<span class="_ _1"></span>a 126 tys.<span class="_ _1"></span> zł.<span class="ff4"> </span></div><div class="t m0 x8 hb y6aa ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h8f y6ab ff7 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y6ac ff2 fs6 fc2 sc0 ls0 ws0">28.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zys<span class="_ _1"></span>k n<span class="_ _1"></span>a <span class="_ _1"></span>a<span class="_ _1"></span>kcj<span class="_ _1"></span>ę<span class="ff2"> </span></span></span></div><div class="t m0 x8 h4c y6ad ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h4c y6ae ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y326 ff5 fs6 fc0 sc0 ls0 ws0">Poniższa<span class="_ _1"></span> tabela <span class="_ _1"></span>przedstawia<span class="_ _1"></span> kalkulacj<span class="_ _1"></span>ę<span class="ff4"> </span>zysku n<span class="_ _1"></span>etto na <span class="_ _1"></span>akcję:<span class="ff1 fs0"> </span></div><div class="t m0 x8 hb y6af ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y2b1 wb4 h89"><div class="t m0 xd h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y2b1 wb5 h89"><div class="t m0 x61 h11 ya5 ffb fs6 fc0 sc0 ls0 ws0">Za okres </div></div><div class="c x8 y6b0 wb4 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xa2 y6b0 wb6 h52"><div class="t m0 x28 h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x18 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x77 y6b0 wb7 h52"><div class="t m0 x3d h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y6b1 wb4 h5b"><div class="t m0 xbb h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y6b1 wb6 h5b"><div class="t m0 xd hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y6b1 wb7 h5b"><div class="t m0 x87 hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6b2 wb4 h1f"><div class="t m0 xd h11 y1e9 ffc fs6 fc0 sc0 ls0 ws0">Zysk netto przy<span class="_ _0"></span>padający akcjonariuszom<span class="_ _0"></span> Spółki<span class="ffb"> </span></div></div><div class="c xa2 y6b2 wb6 h1f"><div class="t m0 x6d h11 yce ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x77 y6b2 wb7 h1f"><div class="t m0 x12 h11 yce ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x8 y280 wb4 h21"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">- <span class="ffe">z działalno<span class="_ _0"></span>ści kontynuowanej</span> </div></div><div class="c xa2 y280 wb6 h21"><div class="t m0 x6d hf y95 ff9 fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x77 y280 wb7 h21"><div class="t m0 x12 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x8 y6b3 wb4 h13"><div class="t m0 xd hf yc6 ffe fs6 fc0 sc0 ls0 ws0">Średnia ważo<span class="_ _0"></span>na liczba akcji zwykłych<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xa2 y6b3 wb6 h13"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 126 278 </div></div><div class="c x77 y6b3 wb7 h13"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">20 407 132 </div></div><div class="c x8 y2b5 wb4 h59"><div class="t m0 xd h11 y11b ffc fs6 fc0 sc0 ls0 ws0">Średnia ważona liczba<span class="_ _0"></span> akcji zwykły<span class="_ _0"></span>ch<span class="ffb"> </span></div></div><div class="c xa2 y2b5 wb6 h59"><div class="t m0 x18 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">22 126 278 </div></div><div class="c x77 y2b5 wb7 h59"><div class="t m0 x2b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">20 407 132 </div></div><div class="c x8 y2de wb4 h90"><div class="t m0 xbb h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa2 y2de wb6 h90"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y2de wb7 h90"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6b4 wb4 h33"><div class="t m0 xd h11 y6b5 ffc fs6 fc0 sc0 ls0 ws0">Zysk netto przy<span class="_ _0"></span>padający akcjonariuszom<span class="_ _0"></span> Spółki na akcję <span class="_ _0"></span><span class="ffb"> </span></div><div class="t m0 xd h11 y1e9 ffc fs6 fc0 sc0 ls0 ws0">(w zł na jedną a<span class="_ _0"></span>kcję)<span class="ffb"> </span></div></div><div class="c xa2 y6b4 wb6 h33"><div class="t m0 x90 h11 y656 ffb fs6 fc0 sc0 ls0 ws0">2,76 </div></div><div class="c x77 y6b4 wb7 h33"><div class="t m0 x2e h11 y656 ffb fs6 fc0 sc0 ls0 ws0">1,34 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y6b6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x8 y198 wb0 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">58</span> </span></span></div><div class="t m0 x8 hb y1fb ff4 fs6 fc0 sc0 ls0 ws0">  </div><div class="t m0 x8 hb y21b ff5 fs6 fc0 sc0 ls0 ws0">Jako śred<span class="_ _1"></span>nią ważo<span class="_ _1"></span>ną liczbę<span class="_ _1"></span> akcji zw<span class="_ _1"></span>ykłych p<span class="_ _1"></span>rzyjęto:<span class="_ _1"></span> <span class="ff4"> </span></div><div class="t m0 x62 hb y6b7 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">dla <span class="_ _b"></span>okresu <span class="_ _1"></span><span class="ls6">12<span class="ls0"> <span class="_ _1"></span><span class="ff5">mi<span class="_ _1"></span>esięcy <span class="_ _1"></span>z<span class="_ _1"></span>akończoneg<span class="_ _1"></span>o <span class="_ _1"></span>dnia <span class="_ _b"></span>3<span class="ff4">1 gr<span class="_ _1"></span>udnia <span class="_ _1"></span><span class="ff5">20<span class="_ _1"></span>23 <span class="_ _1"></span>r. <span class="_ _b"></span>średnią <span class="_ _1"></span>ważo<span class="_ _1"></span>ną <span class="_ _1"></span>licz<span class="_ _1"></span>bę <span class="_ _1"></span>akcji <span class="_ _b"></span>skalkulowa<span class="_ _1"></span>ną </span></span></span></span></span></span></span></div><div class="t m0 x6b hb y6b8 ff5 fs6 fc0 sc0 ls0 ws0">przy uwzg<span class="_ _1"></span>lędnieni<span class="_ _1"></span>u akcji <span class="_ _1"></span>zwykłych<span class="_ _1"></span> serii A<span class="_ _1"></span>, B, D, <span class="_ _1"></span>E i F, z<span class="_ _1"></span> wyłąc<span class="_ _1"></span>zeniem akcj<span class="_ _1"></span>i własn<span class="_ _1"></span>ych.<span class="ff4"> </span></div><div class="t m0 x62 hb y56f ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">dla <span class="_ _b"></span>okresu <span class="_ _1"></span><span class="ls6">12<span class="ls0"> <span class="_ _1"></span><span class="ff5">mi<span class="_ _1"></span>esięcy <span class="_ _1"></span>z<span class="_ _1"></span>akończoneg<span class="_ _1"></span>o <span class="_ _1"></span>dnia <span class="_ _b"></span><span class="ff4">31 gr<span class="_ _1"></span>udnia <span class="_ _1"></span><span class="ff5">20<span class="_ _1"></span>22 <span class="_ _1"></span>r. <span class="_ _b"></span>średnią <span class="_ _1"></span>ważo<span class="_ _1"></span>ną <span class="_ _1"></span>licz<span class="_ _1"></span>bę <span class="_ _1"></span>akcji <span class="_ _b"></span>skalkulowa<span class="_ _1"></span>ną </span></span></span></span></span></span></span></div><div class="t m0 x6b hb y570 ff5 fs6 fc0 sc0 ls0 ws0">przy uwzg<span class="_ _1"></span>lędnieni<span class="_ _1"></span>u akcji <span class="_ _1"></span>zwykłych<span class="_ _1"></span> serii<span class="ff4"> A, B<span class="_ _1"></span> i D, E i<span class="_ _1"></span> F (akc<span class="_ _1"></span>je serii<span class="_ _1"></span> E i F za<span class="_ _1"></span>rejestr<span class="_ _1"></span>owane w <span class="_ _1"></span>dniu 1 li<span class="_ _1"></span>pca </span></div><div class="t m0 x6b hb y6b9 ff4 fs6 fc0 sc0 ls0 ws0">2022 r.)<span class="ff5">,<span class="_ _1"></span> z wyłącz<span class="_ _1"></span>eniem<span class="ff4"> </span>akcji<span class="_ _1"></span> własnyc<span class="_ _1"></span>h.<span class="ff4"> </span></span></div><div class="t m0 x8 hb y572 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y6ba ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6bb wb8 h91"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y6bb wb9 h91"><div class="t m0 x1b h11 y6bc ffb fs6 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c xbc y6bb wba h91"><div class="t m0 x28 h11 y6bc ffc fs6 fc0 sc0 ls0 ws0">dzień<span class="ffb"> </span></div></div><div class="c xb2 y6bb wbb h91"><div class="t m0 x3b h11 y6bd ffc fs6 fc0 sc0 ls0 ws0">ilość dni w </div><div class="t m0 x2c h11 yf6 ffb fs6 fc0 sc0 ls0 ws0">okresie </div></div><div class="c xbd y6bb wbc h91"><div class="t m0 x2d h11 y6bc ffb fs6 fc0 sc0 ls0 ws0">waga </div></div><div class="c xbe y6bb wbd h91"><div class="t m0 x25 h11 y6bc ffc fs6 fc0 sc0 ls0 ws0">Ważona liczba a<span class="_ _0"></span>kcji<span class="ffb"> </span></div></div><div class="c x8 y6be wb8 h5b"><div class="t m0 x1f h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6be wb9 h5b"><div class="t m0 xd hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6be wba h5b"><div class="t m0 x6c hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6be wbb h5b"><div class="t m0 x6c hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6be wbc h5b"><div class="t m0 x11 hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6be wbd h5b"><div class="t m0 x1d hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6c0 wb8 h5e"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c0 wb9 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6c0 wba h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6c0 wbb h5e"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6c0 wbc h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6c0 wbd h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y1cf wbe h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Średnia ważona liczba<span class="_ _0"></span> akcji w okre<span class="_ _0"></span>sie 12 miesięcy zakończonym<span class="_ _0"></span> 31 grudnia 2022 r.<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y6c1 wb8 h51"><div class="t m0 xd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c1 wb9 h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6c1 wba h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6c1 wbb h51"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6c1 wbc h51"><div class="t m0 x61 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6c1 wbd h51"><div class="t m0 x56 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6c2 wb8 h16"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c2 wb9 h16"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">18 343 850 </div></div><div class="c xbc y6c2 wba h16"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2021.12.31 </div></div><div class="c xb2 y6c2 wbb h16"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">165<span class="ls0"> </span></div></div><div class="c xbd y6c2 wbc h16"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,45 </div></div><div class="c xbe y6c2 wbd h16"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">8 292 425 </div></div><div class="c x8 y6c3 wb8 h16"><div class="t m0 xf hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c3 wb9 h16"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 096 935 </div></div><div class="c xbc y6c3 wba h16"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2022.06.14 </div></div><div class="c xb2 y6c3 wbb h16"><div class="t m0 x21 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">42<span class="ls0"> </span></div></div><div class="c xbd y6c3 wbc h16"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,12 </div></div><div class="c xbe y6c3 wbd h16"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 542 661 </div></div><div class="c x8 y41f wb8 h1c"><div class="t m0 xf hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y41f wb9 h1c"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 109 935 </div></div><div class="c xbc y41f wba h1c"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2022.07.26 </div></div><div class="c xb2 y41f wbb h1c"><div class="t m0 x21 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">36<span class="ls0"> </span></div></div><div class="c xbd y41f wbc h1c"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xbe y41f wbd h1c"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 180 706 </div></div><div class="c x8 y6c4 wb8 h16"><div class="t m0 xf hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c4 wb9 h16"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 113 435 </div></div><div class="c xbc y6c4 wba h16"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2022.08.31 </div></div><div class="c xb2 y6c4 wbb h16"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">122<span class="ls0"> </span></div></div><div class="c xbd y6c4 wbc h16"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,33 </div></div><div class="c xbe y6c4 wbd h16"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">7 391 340 </div></div><div class="c x8 y6c5 wbf h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Średnia ważona liczba<span class="_ _0"></span> akcji<span class="ffb"> </span></div></div><div class="c xbc y6c5 wba h19"><div class="t m0 x51 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y6c5 wbb h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y6c5 wbc h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y6c5 wbd h19"><div class="t m0 x1e h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">20 407 132 </div></div><div class="c x8 y6c6 wb8 h92"><div class="t m0 xf h1d y0 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c6 wb9 h92"><div class="t m0 x50 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6c6 wba h92"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6c6 wbb h92"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6c6 wbc h92"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6c6 wbd h92"><div class="t m0 x56 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6c7 wbe h16"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Średnia ważona liczba<span class="_ _0"></span> akcji w okre<span class="_ _0"></span>sie 12 miesięcy zakończonym<span class="_ _0"></span> 31 grudnia 2023 r.<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y6c8 wb8 h51"><div class="t m0 xd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c8 wb9 h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6c8 wba h51"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6c8 wbb h51"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6c8 wbc h51"><div class="t m0 x61 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6c8 wbd h51"><div class="t m0 x56 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6c9 wb8 h16"><div class="t m0 xf hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6c9 wb9 h16"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 113 435 </div></div><div class="c xbc y6c9 wba h16"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c xb2 y6c9 wbb h16"><div class="t m0 x21 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">45<span class="ls0"> </span></div></div><div class="c xbd y6c9 wbc h16"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,12 </div></div><div class="c xbe y6c9 wbd h16"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 726 314 </div></div><div class="c x8 y6ca wb8 h35"><div class="t m0 xf hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6ca wb9 h35"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 127 226 </div></div><div class="c xbc y6ca wba h35"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2023.02.14 </div></div><div class="c xb2 y6ca wbb h35"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">163<span class="ls0"> </span></div></div><div class="c xbd y6ca wbc h35"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,45 </div></div><div class="c xbe y6ca wbd h35"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">9 881 474 </div></div><div class="c x8 y6cb wb8 h16"><div class="t m0 xf hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6cb wb9 h16"><div class="t m0 x45 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 128 <span class="_ _0"></span>976 </div></div><div class="c xbc y6cb wba h16"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2023.07.27 </div></div><div class="c xb2 y6cb wbb h16"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">157<span class="ls0"> </span></div></div><div class="c xbd y6cb wbc h16"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">0,43 </div></div><div class="c xbe y6cb wbd h16"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">9 518 491 </div></div><div class="c x8 y6cc wbf h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Średnia ważona liczba<span class="_ _0"></span> akcji<span class="ffb"> </span></div></div><div class="c xbc y6cc wba h19"><div class="t m0 x51 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y6cc wbb h19"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y6cc wbc h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y6cc wbd h19"><div class="t m0 x1e h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">22 126 278 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y362 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y6cd ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y17b ff5 fs6 fc0 sc0 ls0 ws0">Poniższa<span class="_ _1"></span> tabela <span class="_ _1"></span>przedstawia<span class="_ _1"></span> kalkulacj<span class="_ _1"></span>ę rozwo<span class="_ _1"></span>dnionego z<span class="_ _1"></span>ysku nett<span class="_ _1"></span>o na a<span class="_ _1"></span>kcję:<span class="ff1 fs0"> </span></div><div class="t m0 x8 hb y6ce ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y68a wb4 h1f"><div class="t m0 xd h11 y1e9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y68a wb5 h1f"><div class="t m0 x61 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">Za okres </div></div><div class="c x8 y560 wb4 h52"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xa2 y560 wb6 h52"><div class="t m0 x28 h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x18 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x77 y560 wb7 h52"><div class="t m0 x3d h11 y3ff ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x2b h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y6cf wb4 h1f"><div class="t m0 xd h11 yce ffc fs6 fc0 sc0 ls0 ws0">Zysk netto przy<span class="_ _0"></span>padający akcjonariuszom<span class="_ _0"></span> Spółki<span class="ffb"> </span></div></div><div class="c xa2 y6cf wb6 h1f"><div class="t m0 x6d h11 yce ffb fs6 fc0 sc0 ls0 ws0">60 978 </div></div><div class="c x77 y6cf wb7 h1f"><div class="t m0 x12 h11 yce ffb fs6 fc0 sc0 ls0 ws0">27 404 </div></div><div class="c x8 y6d0 wb4 h82"><div class="t m0 xd hf yce ffe fs6 fc0 sc0 ls0 ws0">Średnia ważon<span class="_ _0"></span>a liczba akcji zwykłych<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xa2 y6d0 wb6 h82"><div class="t m0 x18 hf yce ff9 fs6 fc0 sc0 ls0 ws0">22 126 278 </div></div><div class="c x77 y6d0 wb7 h82"><div class="t m0 x2b hf yce ff9 fs6 fc0 sc0 ls0 ws0">20 407 132 </div></div><div class="c x8 y6d1 wb4 h1f"><div class="t m0 xd hf yce ffe fs6 fc0 sc0 ls0 ws0">Efekt rozwadniając<span class="_ _0"></span>y <span class="ff9">- program moty<span class="_ _0"></span>wacyjny </span></div></div><div class="c xa2 y6d1 wb6 h1f"><div class="t m0 x6d hf yce ff9 fs6 fc0 sc0 ls0 ws0">49 223 </div></div><div class="c x77 y6d1 wb7 h1f"><div class="t m0 x12 hf yce ff9 fs6 fc0 sc0 ls0 ws0">39 482 </div></div><div class="c x8 y6d2 wb4 h59"><div class="t m0 xd h11 y50a ffc fs6 fc0 sc0 ls0 ws0">Łączna rozwo<span class="_ _0"></span>dniona liczba akcj<span class="_ _0"></span>i zwykłych<span class="ffb"> </span></div></div><div class="c xa2 y6d2 wb6 h59"><div class="t m0 x18 h11 y50a ffb fs6 fc0 sc0 ls0 ws0">22 175 501 </div></div><div class="c x77 y6d2 wb7 h59"><div class="t m0 x2b h11 y50a ffb fs6 fc0 sc0 ls0 ws0">20 446 614 </div></div><div class="c x8 y6d3 wb4 h59"><div class="t m0 xd h11 y400 ffc fs6 fc0 sc0 ls0 ws0">Rozwodniony zy<span class="_ _0"></span>sk netto na akcj<span class="_ _0"></span>ę (w zł na jedną akcję)<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xa2 y6d3 wb6 h59"><div class="t m0 x90 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">2,75 </div></div><div class="c x77 y6d3 wb7 h59"><div class="t m0 x2e h11 y400 ffb fs6 fc0 sc0 ls0 ws0">1,34 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y6d4 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y6d5 ff4 fs6 fc0 sc0 ls0 ws0">Jako <span class="ff5">rozwo<span class="_ _1"></span>dnioną śr<span class="_ _1"></span>ednią waż<span class="_ _1"></span>oną licz<span class="_ _1"></span>bę akcji <span class="_ _1"></span>zwykłyc<span class="_ _1"></span>h przyjęto: <span class="ff4"> </span></span></div><div class="t m0 x62 hb y6d6 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">dla <span class="_ _b"></span>okresu <span class="_ _1"></span><span class="ls6">12<span class="ls0"> <span class="_ _1"></span><span class="ff5">mi<span class="_ _1"></span>esięcy <span class="_ _1"></span>z<span class="_ _1"></span>akończoneg<span class="_ _1"></span>o <span class="_ _1"></span>dnia <span class="_ _b"></span><span class="ff4">31 gr<span class="_ _1"></span>udnia <span class="_ _1"></span><span class="ff5">20<span class="_ _1"></span>23 <span class="_ _1"></span>r. <span class="_ _b"></span>średnią <span class="_ _1"></span>ważo<span class="_ _1"></span>ną <span class="_ _1"></span>licz<span class="_ _1"></span>bę <span class="_ _1"></span>akcji <span class="_ _b"></span>skalkulowa<span class="_ _1"></span>ną </span></span></span></span></span></span></span></div><div class="t m0 x6b hb y329 ff5 fs6 fc0 sc0 ls0 ws0">przy uwzględni<span class="_ _1"></span>eniu akcji zwykłyc<span class="_ _1"></span>h serii A, B, D, E <span class="_ _0"></span>i F <span class="_ _0"></span>z <span class="_ _0"></span>wyłącze<span class="_ _1"></span>niem akcji własnyc<span class="_ _1"></span>h <span class="_ _0"></span><span class="ff4">skor<span class="_ _1"></span>ygowanych<span class="_ _1"></span> </span></div><div class="t m0 x6b hf y2db ff5 fs6 fc0 sc0 ls0 ws0">o a<span class="_ _1"></span>kcje, <span class="_ _1"></span>dla <span class="_ _b"></span>k<span class="_ _0"></span>tóry<span class="_ _1"></span>ch wa<span class="_ _1"></span>runki <span class="_ _1"></span>progr<span class="_ _1"></span>amu <span class="_ _1"></span>motywacyjn<span class="_ _1"></span>ego <span class="_ _1"></span>został<span class="_ _1"></span>y s<span class="_ _1"></span>pełnio<span class="_ _1"></span>ne tj. <span class="_ _1"></span>akcje<span class="_ _1"></span> z <span class="_ _b"></span>puli l<span class="_ _1"></span>ojalności<span class="_ _1"></span>owej, </div><div class="t m0 x6b hf y2dc ff5 fs6 fc0 sc0 ls0 ws0">celu <span class="_ _1"></span>indyw<span class="_ _1"></span>idualneg<span class="_ _1"></span>o <span class="_ _1"></span>oraz <span class="_ _1"></span>celu<span class="_ _1"></span> <span class="_ _1"></span>wynikoweg<span class="_ _1"></span>o d<span class="_ _1"></span>la <span class="_ _1"></span>2022<span class="_ _1"></span> r.<span class="_ _1"></span> i<span class="_ _1"></span> <span class="_ _1"></span>2021 <span class="_ _b"></span>r., po<span class="_ _1"></span>mniejsz<span class="_ _1"></span>one <span class="_ _1"></span>o <span class="_ _1"></span>liczbę<span class="_ _1"></span> a<span class="_ _1"></span>kcji <span class="_ _1"></span>wł<span class="_ _1"></span>asnych, </div><div class="t m0 x6b hb y6d7 ff5 fs6 fc0 sc0 ls0 ws0">które z<span class="_ _1"></span>ostały już<span class="_ _1"></span> sprzeda<span class="_ _1"></span>ne osobo<span class="_ _1"></span>m uprawni<span class="_ _1"></span>onym <span class="ff4">(nota <span class="ls6">40<span class="lsc">).</span></span> </span></div><div class="t m0 x62 hb y6d8 ff10 fs6 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _14"> </span><span class="ff4">dla <span class="_ _b"></span>okresu <span class="_ _1"></span><span class="ls6">12<span class="ls0"> <span class="_ _1"></span><span class="ff5">mi<span class="_ _1"></span>esięcy <span class="_ _1"></span>z<span class="_ _1"></span>akończoneg<span class="_ _1"></span>o <span class="_ _1"></span>dnia <span class="_ _b"></span><span class="ff4">31 gr<span class="_ _1"></span>udnia <span class="_ _1"></span><span class="ls6">202<span class="ls0">3 <span class="_ _1"></span><span class="ff5">r.<span class="_ _1"></span> <span class="_ _1"></span>średnią <span class="_ _b"></span>ważoną <span class="_ _1"></span>lic<span class="_ _1"></span>zbę <span class="_ _1"></span>akcji<span class="_ _1"></span> <span class="_ _1"></span>sk<span class="_ _1"></span>alkulowaną<span class="_ _1"></span> </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6b hb y6d9 ff5 fs6 fc0 sc0 ls0 ws0">przy uwzg<span class="_ _1"></span>lędnieni<span class="_ _1"></span>u akcji <span class="_ _1"></span>zwykłych<span class="ff4"> se<span class="_ _1"></span>rii A, B<span class="_ _1"></span> i D, E i<span class="_ _1"></span> F (akc<span class="_ _1"></span>je serii<span class="_ _1"></span> E i F za<span class="_ _1"></span>rejestr<span class="_ _1"></span>owane w <span class="_ _1"></span>dniu 1 li<span class="_ _1"></span>pca </span></div><div class="t m0 x6b hb y6da ff4 fs6 fc0 sc0 ls0 ws0">2022  r.),<span class="_ _1"></span>  <span class="ff5">z  wyłączeni<span class="_ _1"></span>em  akcji  w<span class="_ _1"></span>łasnych  sk<span class="_ _1"></span>orygowan<span class="_ _1"></span>ych  o  akcje,<span class="_ _1"></span>  dla  któryc<span class="_ _1"></span>h  warunki <span class="_ _22"> </span>programu </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:368.643000px;bottom:149.336000px;width:14.400000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3b" class="pf w0 h0" ><div class="pc pc3b w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">59</span> </span></span></div><div class="t m0 x6b hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">motywacyjn<span class="_ _1"></span>ego  zostały  spełnione<span class="_ _1"></span> <span class="_ _1f"> </span>tj.<span class="_ _1"></span> <span class="_ _1f"> </span>akcje<span class="_ _1"></span>  z <span class="_ _1f"> </span>puli  lojaln<span class="_ _1"></span>ościowej,<span class="_ _1"></span> <span class="_ _1f"> </span>cel<span class="_ _1"></span>u <span class="_ _32"> </span>indywidualnego<span class="_ _1"></span>  o<span class="_ _0"></span>raz  celu </div><div class="t m0 x6b hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">wynikoweg<span class="_ _1"></span>o dla 2021<span class="_ _1"></span> r. (nota <span class="_ _1"></span><span class="ls1">40<span class="ls0">).<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6db wb8 h91"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y6db wc0 h91"><div class="t m0 x1b h11 y6dc ffb fs6 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c xbc y6db wc1 h91"><div class="t m0 x28 h11 y6dc ffc fs6 fc0 sc0 ls0 ws0">dzień<span class="ffb"> </span></div></div><div class="c xb2 y6db wc2 h91"><div class="t m0 x3b h11 y6bd ffc fs6 fc0 sc0 ls0 ws0">ilość dni w </div><div class="t m0 x2c h11 yc8 ffb fs6 fc0 sc0 ls0 ws0">okresie </div></div><div class="c xbd y6db wc3 h91"><div class="t m0 x2d h11 y6dc ffb fs6 fc0 sc0 ls0 ws0">waga </div></div><div class="c xbe y6db wc4 h91"><div class="t m0 x25 h11 y6dc ffc fs6 fc0 sc0 ls0 ws0">Ważona liczba a<span class="_ _0"></span>kcji<span class="ffb"> </span></div></div><div class="c x8 y6dd wb8 h5b"><div class="t m0 x1f h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6dd wc0 h5b"><div class="t m0 xd hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6dd wc1 h5b"><div class="t m0 x6c hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6dd wc2 h5b"><div class="t m0 x6c hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6dd wc3 h5b"><div class="t m0 x11 hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6dd wc4 h5b"><div class="t m0 x1d hb y6bf ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6de wb8 h5e"><div class="t m0 x1f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6de wc0 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6de wc1 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6de wc2 h5e"><div class="t m0 x44 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6de wc3 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6de wc4 h5e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6df wbe h16"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Rozwodniona średnia wa<span class="_ _0"></span>żona liczba <span class="_ _0"></span>akcji w okresie 12 miesięcy zak<span class="_ _0"></span>ończonym 31 grudnia 202<span class="_ _0"></span>2 r.<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y504 wb8 h51"><div class="t m0 xd h11 y40f ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y504 wc0 h51"><div class="t m0 xd hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y504 wc1 h51"><div class="t m0 xd hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y504 wc2 h51"><div class="t m0 x44 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y504 wc3 h51"><div class="t m0 x61 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y504 wc4 h51"><div class="t m0 x56 hb y40f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6e0 wb8 h16"><div class="t m0 xf hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e0 wc0 h16"><div class="t m0 x45 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">18 378 256 </div></div><div class="c xbc y6e0 wc1 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2021.12.31 </div></div><div class="c xb2 y6e0 wc2 h16"><div class="t m0 x61 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">165<span class="ls0"> </span></div></div><div class="c xbd y6e0 wc3 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">0,45 </div></div><div class="c xbe y6e0 wc4 h16"><div class="t m0 x2e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">8 307 979 </div></div><div class="c x8 y6e1 wb8 h16"><div class="t m0 xf hf y9a ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e1 wc0 h16"><div class="t m0 x45 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">22 131 341 </div></div><div class="c xbc y6e1 wc1 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2022.06.14 </div></div><div class="c xb2 y6e1 wc2 h16"><div class="t m0 x21 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">42<span class="ls0"> </span></div></div><div class="c xbd y6e1 wc3 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">0,12 </div></div><div class="c xbe y6e1 wc4 h16"><div class="t m0 x2e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2 546 620 </div></div><div class="c x8 y6e2 wb8 h7c"><div class="t m0 xf hf y6e3 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e2 wc0 h7c"><div class="t m0 x45 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">22 144 341 </div></div><div class="c xbc y6e2 wc1 h7c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">2022.07.26 </div></div><div class="c xb2 y6e2 wc2 h7c"><div class="t m0 x21 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">36<span class="ls0"> </span></div></div><div class="c xbd y6e2 wc3 h7c"><div class="t m0 x2a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">0,10 </div></div><div class="c xbe y6e2 wc4 h7c"><div class="t m0 x2e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">2 184 099 </div></div><div class="c x8 y338 wb8 h1c"><div class="t m0 xf hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y338 wc0 h1c"><div class="t m0 x45 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">22 147 841 </div></div><div class="c xbc y338 wc1 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">2022.08.31 </div></div><div class="c xb2 y338 wc2 h1c"><div class="t m0 x21 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div></div><div class="c xbd y338 wc3 h1c"><div class="t m0 x2a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">0,08 </div></div><div class="c xbe y338 wc4 h1c"><div class="t m0 x2e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">1 881 050 </div></div><div class="c x8 y6e4 wb8 h1c"><div class="t m0 xf hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e4 wc0 h1c"><div class="t m0 x45 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">22 168 199 </div></div><div class="c xbc y6e4 wc1 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">2022.10.01 </div></div><div class="c xb2 y6e4 wc2 h1c"><div class="t m0 x21 hf y97 ff9 fs6 fc0 sc0 ls1 ws0">91<span class="ls0"> </span></div></div><div class="c xbd y6e4 wc3 h1c"><div class="t m0 x2a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">0,25 </div></div><div class="c xbe y6e4 wc4 h1c"><div class="t m0 x2e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">5 526 866 </div></div><div class="c x8 y6e5 wc5 h19"><div class="t m0 xd h11 ya5 ffc fs6 fc0 sc0 ls0 ws0">Rozwodniona średnia wa<span class="_ _0"></span>żona liczba <span class="_ _0"></span>akcji<span class="ffb"> </span></div></div><div class="c xb2 y6e5 wc2 h19"><div class="t m0 xd hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y6e5 wc3 h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y6e5 wc4 h19"><div class="t m0 x1e h1d ya5 ff2 fs6 fc0 sc0 ls0 ws0">20 446 614 </div></div><div class="c x8 y6e6 wb8 h92"><div class="t m0 xf h1d y6e7 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e6 wc0 h92"><div class="t m0 x50 hb y6e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y6e6 wc1 h92"><div class="t m0 x44 hb y6e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb2 y6e6 wc2 h92"><div class="t m0 x44 hb y6e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y6e6 wc3 h92"><div class="t m0 xd hb y6e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y6e6 wc4 h92"><div class="t m0 x56 hb y6e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6e8 wbe h16"><div class="t m0 xd h11 y99 ffc fs6 fc0 sc0 ls0 ws0">Rozwodniona średnia wa<span class="_ _0"></span>żona liczba <span class="_ _0"></span>akcji w okresie 12 miesięcy zak<span class="_ _0"></span>ończonym 31 grudnia 202<span class="_ _0"></span>3 r.<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y6e9 wb8 h16"><div class="t m0 xd h11 y9a ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6e9 wc0 h16"><div class="t m0 x45 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">22 168 199 </div></div><div class="c xbc y6e9 wc1 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c xb2 y6e9 wc2 h16"><div class="t m0 x21 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">45<span class="ls0"> </span></div></div><div class="c xbd y6e9 wc3 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">0,12 </div></div><div class="c xbe y6e9 wc4 h16"><div class="t m0 x2e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2 733 066 </div></div><div class="c x8 y6ea wb8 h16"><div class="t m0 xf hf y9a ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6ea wc0 h16"><div class="t m0 x45 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">22 181 990 </div></div><div class="c xbc y6ea wc1 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2023.02.14 </div></div><div class="c xb2 y6ea wc2 h16"><div class="t m0 x61 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">163<span class="ls0"> </span></div></div><div class="c xbd y6ea wc3 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">0,45 </div></div><div class="c xbe y6ea wc4 h16"><div class="t m0 x2e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">9 905 930 </div></div><div class="c x8 y6eb wb8 h16"><div class="t m0 xf hf y9a ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y6eb wc0 h16"><div class="t m0 x45 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">22 170 857 </div></div><div class="c xbc y6eb wc1 h16"><div class="t m0 x1a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">2023.07.27 </div></div><div class="c xb2 y6eb wc2 h16"><div class="t m0 x61 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">157<span class="ls0"> </span></div></div><div class="c xbd y6eb wc3 h16"><div class="t m0 x2a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">0,43 </div></div><div class="c xbe y6eb wc4 h16"><div class="t m0 x2e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">9 536 506 </div></div><div class="c x8 y6ec wc5 h19"><div class="t m0 xd h11 ya5 ffc fs6 fc0 sc0 ls0 ws0">Rozwodniona średnia <span class="_ _0"></span>ważona <span class="_ _0"></span>liczba akcji<span class="ffb"> </span></div></div><div class="c xb2 y6ec wc2 h19"><div class="t m0 xd hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y6ec wc3 h19"><div class="t m0 xd h4f yb1 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y6ec wc4 h19"><div class="t m0 x1e h1d ya5 ff2 fs6 fc0 sc0 ls0 ws0">22 175 501 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y6ed ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y494 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>okresie <span class="_ _1b"></span>objęt<span class="_ _1"></span>ym <span class="_ _1b"></span>niniejsz<span class="_ _1"></span>ym <span class="_ _1b"></span>jednostk<span class="_ _1"></span>owym <span class="_ _1b"></span>sprawozd<span class="_ _1"></span>aniem <span class="_ _1b"></span>finans<span class="_ _1"></span>owym <span class="_ _1b"></span>wystąpił<span class="_ _1"></span>y <span class="_ _1b"></span>czynniki <span class="_ _10"></span>rozwadniające<span class="_ _1"></span> </div><div class="t m0 x8 hf y6ee ff5 fs6 fc0 sc0 ls0 ws0">zysk <span class="_ _1"></span>przy<span class="_ _1"></span>padający <span class="_ _b"></span>na jedną<span class="_ _1"></span> a<span class="_ _1"></span>kcję, <span class="_ _1"></span>wyni<span class="_ _1"></span>kające <span class="_ _1"></span>ze <span class="_ _1"></span>s<span class="_ _1"></span>pełnienia <span class="_ _b"></span>warunków <span class="_ _1"></span>progra<span class="_ _1"></span>mu <span class="_ _1"></span>motywacyj<span class="_ _1"></span>nego <span class="_ _1"></span>dla <span class="_ _1"></span>akcji<span class="_ _1"></span> z<span class="_ _1"></span> <span class="_ _1"></span>puli </div><div class="t m0 x8 hb y6ef ff5 fs6 fc0 sc0 ls0 ws0">lojalnoś<span class="_ _1"></span>ciowej, c<span class="_ _1"></span>elu ind<span class="_ _1"></span>ywidualne<span class="_ _1"></span>go <span class="ff4">oraz cel<span class="_ _1"></span>u wynikowe<span class="_ _1"></span>go dla 2021 <span class="lsc">r.<span class="ls5">, </span></span>2022 <span class="lsc">r.</span> i <span class="_ _1"></span>2023 r. <span class="_ _1"></span> </span></div><div class="t m0 x8 h1d y6f0 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y6f1 ff2 fs6 fc2 sc0 ls0 ws0">29.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Pod<span class="_ _1"></span>zi<span class="_ _1"></span>ał <span class="_ _1"></span>zy<span class="_ _1"></span>s<span class="_ _1"></span>ku<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h27 y6f2 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y602 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>d<span class="_ _0"></span>niu <span class="_ _23"></span>23 <span class="_ _23"></span>czerwca <span class="_ _23"></span>2023 <span class="_ _23"> </span>r. <span class="_ _23"></span>Zwyczajne <span class="_ _23"> </span>Walne <span class="_ _1c"> </span>Zgromadzenie <span class="_ _23"></span>Spółki <span class="_ _23"></span>pod<span class="_ _0"></span>jęło <span class="_ _1b"></span>uch<span class="_ _0"></span>wałę <span class="_ _1b"></span>nr<span class="_ _0"></span> <span class="_ _1b"></span>7<span class="_ _0"></span>, <span class="_ _1b"></span>zgodnie <span class="_ _1c"> </span>z <span class="_ _1b"></span>którą </div><div class="t m0 x8 hb y6f3 ff5 fs6 fc0 sc0 ls0 ws0">dokonano<span class="_ _0"></span> podziału zysku netto za rok o<span class="_ _0"></span>brotowy 2022 w następujący <span class="_ _0"></span>sposób:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y20 ff4 fs6 fc0 sc0 ls0 ws0">- <span class="_ _10"></span><span class="ff5">kwo<span class="_ _0"></span>tę <span class="_ _10"></span>25.006 <span class="_ _10"></span>ty<span class="_ _0"></span>s. <span class="_ _10"></span>zł</span> <span class="_ _10"></span>przeznacz<span class="ls1">ono</span> <span class="_ _10"></span><span class="ff5">n<span class="_ _0"></span>a <span class="_ _10"></span>wypłatę <span class="_ _10"></span>dywid<span class="_ _0"></span>endy <span class="_ _10"></span>dla <span class="_ _10"></span>akcjonariu<span class="_ _0"></span>szy <span class="_ _10"></span>Spółki, <span class="_ _1b"></span>z <span class="_ _0"></span>czego<span class="_ _0"></span> <span class="_ _10"></span>na <span class="_ _10"></span>jedną <span class="_ _1b"></span>akcję </span></div><div class="t m0 x8 hb y6f4 ff5 fs6 fc0 sc0 ls0 ws0">przypadnie do wy<span class="_ _0"></span>płaty kwota 1,13 <span class="_ _0"></span><span class="lsa">zł<span class="ff4 ls5">, <span class="ls0"> </span></span></span></div><div class="t m0 x8 hb y6f5 ff4 fs6 fc0 sc0 ls0 ws0">- <span class="ff5">kwotę 2<span class="_ _0"></span>.398 tys. zł. </span>przeznacz<span class="ls1">ono</span> <span class="ff5">na kap<span class="_ _0"></span>itał zapasowy Spółki</span>. </div><div class="t m0 x8 hb y25 ff5 fs6 fc0 sc0 ls0 ws0">Dywidenda <span class="_ _0"></span>została wypłacona w dniu<span class="_ _0"></span> 24 sierpnia 2023 r.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y6f6 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y6f7 ff2 fs6 fc2 sc0 ls0 ws0">30.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ą<span class="_ _1"></span>zani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>kre<span class="_ _1"></span>dy<span class="_ _1"></span>tó<span class="_ _1"></span>w, p<span class="_ _b"></span>ożycz<span class="_ _1"></span>ek<span class="_ _1"></span><span class="ff2"> <span class="ff3">i<span class="_ _1"></span> l<span class="_ _1"></span>eas<span class="_ _1"></span>in<span class="_ _1"></span>gó<span class="_ _1"></span>w<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x8 h3a y6f8 ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y6f9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6fa wc6 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x70 y6fa w55 h36"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y6fa w34 h36"><div class="t m0 x26 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y6fa wc7 h36"><div class="t m0 x42 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc0 y6fa wc8 h36"><div class="t m0 xd h11 y197 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y6fb wc6 h19"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania długo<span class="_ _0"></span>terminowe<span class="ffb"> </span></div></div><div class="c x70 y6fb w55 h19"><div class="t m0 xd h11 y224 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y6fb w34 h19"><div class="t m0 x42 hb y224 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y6fb wc7 h19"><div class="t m0 x91 hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y6fb wc8 h19"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6fc wc6 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Kredyty b<span class="_ _0"></span>ankowe </div></div><div class="c x70 y6fc w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y6fc w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y6fc wc7 h13"><div class="t m0 x3f hf y95 ff9 fs6 fc0 sc0 ls0 ws0">87 397 </div></div><div class="c xc0 y6fc wc8 h13"><div class="t m0 x3b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">132 274 </div></div><div class="c x8 y693 wc6 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki<span class="ff9"> </span></div></div><div class="c x70 y693 w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y693 w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y693 wc7 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">4 425 </div></div><div class="c xc0 y693 wc8 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y474 wc6 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x70 y474 w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y474 w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y474 wc7 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 952 </div></div><div class="c xc0 y474 wc8 h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 124 </div></div><div class="c x8 y6fd wc6 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y6fd w55 h13"><div class="t m0 x15 h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y6fd w34 h13"><div class="t m0 x1f hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y6fd wc7 h13"><div class="t m0 x3f h11 y95 ffb fs6 fc0 sc0 ls0 ws0">94 774 </div></div><div class="c xc0 y6fd wc8 h13"><div class="t m0 x3b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">134 398 </div></div><div class="c x8 y6fe wc6 h57"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoterminowe<span class="ffb"> </span></div></div><div class="c x70 y6fe w55 h57"><div class="t m0 xd h11 y6ff ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y6fe w34 h57"><div class="t m0 x42 hb y6ff ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y6fe wc7 h57"><div class="t m0 x91 hb y48b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y6fe wc8 h57"><div class="t m0 xd h11 y197 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y700 wc6 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Kredyty b<span class="_ _0"></span>ankowe </div></div><div class="c x70 y700 w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y700 w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y700 wc7 h13"><div class="t m0 x3f hf y95 ff9 fs6 fc0 sc0 ls0 ws0">15 070 </div></div><div class="c xc0 y700 wc8 h13"><div class="t m0 x3a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">19 889 </div></div><div class="c x8 y371 wc6 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki<span class="ff9"> </span></div></div><div class="c x70 y371 w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y371 w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y371 wc7 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 593 </div></div><div class="c xc0 y371 wc8 h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y701 wc6 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x70 y701 w55 h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa8 y701 w34 h13"><div class="t m0 x42 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf y701 wc7 h13"><div class="t m0 x11 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 697 </div></div><div class="c xc0 y701 wc8 h13"><div class="t m0 x28 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x8 y702 wc6 h13"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y702 w55 h13"><div class="t m0 x15 h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y702 w34 h13"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbf y702 wc7 h13"><div class="t m0 x3f h11 y95 ffb fs6 fc0 sc0 ls0 ws0">22 360 </div></div><div class="c xc0 y702 wc8 h13"><div class="t m0 x3a h11 y95 ffb fs6 fc0 sc0 ls0 ws0">21 148 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y703 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:256.025000px;bottom:794.684000px;width:14.400000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3c" class="pf w0 h0" ><div class="pc pc3c w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">60</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc0 sc0 ls0 ws0">Kredyty bankowe<span class="_ _0"></span> </div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">W dniu 14 stycznia 2020 r. <span class="ff5">spółk<span class="_ _0"></span>a dominująca cyber_Folks S.A. (dawniej R22 S.A.) oraz jej jednostki zależne: </span></div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">ówczesna <span class="_ _22"> </span>jednostka  <span class="ff4">cyber_Folks <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>(dawniej <span class="_ _22"> </span>H88  S.A.), <span class="_ _1d"> </span>Oxylion<span class="_ _0"></span> <span class="_ _1d"> </span>S.A.  i <span class="_ _1d"> </span>Vercom <span class="_ _22"> </span>S.A.  </span>zawarły <span class="_ _22"> </span>umowę </div><div class="t m0 x8 hf y1ff ff5 fs6 fc0 sc0 ls0 ws0">kredytową <span class="_ _1c"> </span>z <span class="_ _1c"> </span>k<span class="_ _0"></span>onsorcjum <span class="_ _1c"> </span>mBank <span class="_ _1c"> </span>S.A. <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>ING <span class="_ _1c"> </span>Bank<span class="_ _0"></span> <span class="_ _23"> </span>Ślą<span class="_ _0"></span>ski <span class="_ _1c"> </span>S.A. <span class="_ _1c"> </span>w <span class="_ _1c"> </span>ramach<span class="_ _0"></span> <span class="_ _23"> </span>k<span class="_ _0"></span>tórej <span class="_ _1c"> </span>kredytodawcy <span class="_ _1c"> </span>udzielili </div><div class="t m0 x8 hf y200 ff5 fs6 fc0 sc0 ls0 ws0">kredytobiorcom <span class="_ _1b"></span>kredytu <span class="_ _10"></span>terminoweg<span class="_ _0"></span>o <span class="_ _10"></span>w <span class="_ _10"></span>mak<span class="_ _0"></span>symalnej <span class="_ _10"></span>wysokości <span class="_ _1b"></span>81 <span class="_ _10"></span>mln <span class="_ _10"></span>zł <span class="_ _1b"></span>na <span class="_ _10"></span>spłatę <span class="_ _10"></span>istniejąceg<span class="_ _0"></span>o <span class="_ _10"></span>zadłużenia </div><div class="t m0 x8 hb y201 ff4 fs6 fc0 sc0 ls0 ws0">oraz <span class="_ _10"></span><span class="ff5">dodatkowo <span class="_ _10"></span>ówczesnej <span class="_ _10"></span>jednostce <span class="_ _10"></span></span>cy<span class="_ _0"></span>ber_Folks <span class="_ _10"></span>S.A. <span class="_ _10"></span>i <span class="_ _0"></span>Verco<span class="_ _0"></span>m <span class="_ _0"></span>S.A. <span class="_ _10"></span>kr<span class="_ _0"></span>edytu <span class="_ _0"></span>odnawia<span class="_ _0"></span>lnego <span class="_ _0"></span>w <span class="_ _10"></span>maksymalnej </div><div class="t m0 x8 hf y202 ff5 fs6 fc0 sc0 ls0 ws0">wysokości <span class="_ _1e"> </span>po <span class="_ _1e"> </span>5 <span class="_ _1e"> </span>mln <span class="_ _1e"> </span>zł <span class="_ _1e"> </span>na <span class="_ _1e"> </span>spłatę <span class="_ _1e"> </span>istniejącego <span class="_ _1e"> </span>zadłużenia <span class="_ _1e"> </span>or<span class="_ _0"></span>az <span class="_ _21"> </span>inne <span class="_ _1e"> </span>cele <span class="_ _1e"> </span>z <span class="_ _1e"> </span>wyłączeniem <span class="_ _1e"> </span>akwizycji. </div><div class="t m0 x8 hf y204 ff5 fs6 fc0 sc0 ls0 ws0">Oprocento<span class="_ _0"></span>wanie kr<span class="_ _0"></span>edytów jest <span class="_ _0"></span>zmienne, <span class="_ _0"></span>ustalone <span class="_ _0"></span>jako <span class="_ _0"></span>suma mar<span class="_ _0"></span>ży zależn<span class="_ _0"></span>ej od <span class="_ _0"></span>wskaźników <span class="_ _0"></span>finanso<span class="_ _0"></span>wych oraz </div><div class="t m0 x8 hb y205 ff5 fs6 fc0 sc0 ls0 ws0">stawki <span class="_ _1c"> </span>bazowej: <span class="_ _1d"> </span>WIBOR <span class="_ _1c"> </span>3M<span class="_ _0"></span> <span class="_ _1c"> </span>dla <span class="_ _1c"> </span>k<span class="_ _0"></span>redytu <span class="_ _1c"> </span>terminoweg<span class="_ _0"></span>o <span class="_ _1c"> </span>i <span class="_ _1c"> </span>WIBOR <span class="_ _1c"> </span>1M <span class="_ _1d"> </span>dla <span class="_ _1c"> </span>kred<span class="_ _0"></span>ytów <span class="_ _1c"> </span>odnawialn<span class="_ _10"></span><span class="ff4">ych. <span class="_ _1c"> </span>Kredyt </span></div><div class="t m0 x8 hf y207 ff5 fs6 fc0 sc0 ls0 ws0">terminowy został udzielony d<span class="_ _1"></span>o dnia 31 <span class="_ _1"></span>grudnia 2<span class="_ _1"></span>026 r., <span class="_ _1"></span>natomiast kredyty odnawialne do <span class="_ _1"></span>dnia <span class="_ _1"></span>14 stycznia <span class="_ _1"></span>2023 </div><div class="t m0 x8 hb y208 ff4 fs6 fc0 sc0 ls8 ws0">r.<span class="ls0"> <span class="_ _1"></span><span class="ff5">W <span class="_ _b"></span>dniu <span class="_ _1"></span>21 <span class="_ _b"></span>wr<span class="_ _0"></span>ześnia <span class="_ _b"></span>20<span class="_ _0"></span>20 <span class="_ _b"></span>r. <span class="_ _1"></span>podpisano <span class="_ _1"></span>umowę <span class="_ _b"></span>zm<span class="_ _0"></span>ieniającą <span class="_ _1"></span>do <span class="_ _b"></span>umowy <span class="_ _1"></span>kredytu, <span class="_ _1"></span>w <span class="_ _b"></span>ramach<span class="_ _0"></span> <span class="_ _b"></span>której k<span class="_ _1"></span>redytodawcy </span></span></div><div class="t m0 x8 hf y209 ff5 fs6 fc0 sc0 ls0 ws0">udzielili <span class="_ _23"> </span>Sp<span class="_ _0"></span>ółce <span class="_ _23"> </span>Vercom <span class="_ _1c"> </span>S.A. <span class="_ _23"></span>k<span class="_ _0"></span>redytu <span class="_ _23"> </span>akwizy<span class="_ _0"></span>cyjnego <span class="_ _23"></span>na <span class="_ _1c"> </span>zakup <span class="_ _23"></span>udziałów <span class="_ _1c"> </span>spółki <span class="_ _23"> </span>Pro<span class="_ _0"></span>fiSMS <span class="_ _23"></span>s.r.o., <span class="_ _1c"> </span>w <span class="_ _23"></span>wyniku </div><div class="t m0 x8 hb y16e ff5 fs6 fc0 sc0 ls0 ws0">czego <span class="_ _22"> </span>łączna <span class="_ _22"> </span>wartość <span class="_ _22"> </span>kredytu <span class="_ _22"> </span>Vercom <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>wzrosła <span class="_ _1d"> </span>o<span class="_ _0"></span> <span class="_ _1d"> </span>36  mln <span class="_ _1d"> </span>zł. <span class="_ _22"> </span>Powyższa <span class="_ _1d"> </span>u<span class="_ _0"></span>mowa <span class="_ _1d"> </span>kred<span class="_ _0"></span>ytowa  <span class="ff4">obejmu<span class="_ _0"></span>je<span class="_ _1"></span> </span></div><div class="t m0 x8 hf y20a ff5 fs6 fc0 sc0 ls0 ws0">postanowienia,<span class="_ _0"></span> <span class="_ _1b"></span>które <span class="_ _1b"></span>przewidują <span class="_ _1b"></span>odpowiedzialn<span class="_ _0"></span>ość <span class="_ _1b"></span>pozostałych <span class="_ _1b"></span>kredytobiorcó<span class="_ _0"></span>w <span class="_ _10"></span>(<span class="_ _0"></span>oraz <span class="_ _1b"></span>spółek, <span class="_ _1b"></span>które <span class="_ _1b"></span>na <span class="_ _1b"></span>mocy </div><div class="t m0 x8 hf y20b ff5 fs6 fc0 sc0 ls0 ws0">odrębnych <span class="_ _1b"></span>oświadczeń<span class="_ _0"></span> <span class="_ _10"></span>przystąpiły <span class="_ _1b"></span>do <span class="_ _1b"></span>długu <span class="_ _10"></span>albo <span class="_ _1b"></span>poręc<span class="_ _0"></span>zyły <span class="_ _10"></span>za <span class="_ _1b"></span>ten <span class="_ _10"></span>dłu<span class="_ _0"></span>g, <span class="_ _23"></span>szczegóły <span class="_ _1b"></span>poręczeń <span class="_ _1b"></span>otrzymanych <span class="_ _10"></span>na </div><div class="t m0 x8 hb y20c ff5 fs6 fc0 sc0 ls0 ws0">dzień <span class="_ _0"></span>zatwierdzen<span class="_ _0"></span>ia n<span class="_ _0"></span>iniejszego <span class="_ _0"></span>jednostko<span class="_ _0"></span>wego spr<span class="_ _0"></span>awozdania <span class="_ _0"></span>znajdują <span class="_ _10"></span>się <span class="_ _0"></span>w <span class="_ _0"></span>nocie <span class="_ _0"></span><span class="ff4">39<span class="_ _0"></span><span class="ls7">.2</span>) za <span class="_ _0"></span>niewy<span class="_ _0"></span>konanie<span class="_ _0"></span> <span class="_ _0"></span>lub </span></div><div class="t m0 x8 hf y20d ff5 fs6 fc0 sc0 ls0 ws0">nienależyte wy<span class="_ _0"></span>konanie zobowiązań wyn<span class="_ _0"></span>ikających z ww. umowy w przypadku<span class="_ _0"></span> naruszenia postanowień<span class="_ _0"></span> umowy </div><div class="t m0 x8 hf y20e ff5 fs6 fc0 sc0 ls0 ws0">kredytowej <span class="_ _23"></span>przez <span class="_ _1b"></span>jed<span class="_ _0"></span>nego <span class="_ _1b"></span>z <span class="_ _1b"></span>kredy<span class="_ _0"></span>tobiorców. <span class="_ _1b"></span>Podm<span class="_ _0"></span>iotem <span class="_ _1b"></span>w <span class="_ _23"></span>pierwszej <span class="_ _1b"></span>k<span class="_ _0"></span>olejności <span class="_ _1b"></span>od<span class="_ _0"></span>powiedzialnym <span class="_ _23"></span>za <span class="_ _1b"></span>spłatę </div><div class="t m0 x8 hf y704 ff5 fs6 fc0 sc0 ls0 ws0">wypłat <span class="_ _0"></span>z <span class="_ _10"></span>tytułu <span class="_ _0"></span>kredytu <span class="_ _0"></span>lu<span class="_ _0"></span>b <span class="_ _0"></span>transzy <span class="_ _0"></span>udo<span class="_ _0"></span>stępnionej <span class="_ _10"></span>danemu <span class="_ _0"></span>po<span class="_ _0"></span>dmiotowi <span class="_ _0"></span>jest <span class="_ _0"></span>podm<span class="_ _0"></span>iot, <span class="_ _0"></span>któremu <span class="_ _0"></span>dany <span class="_ _10"></span>kredyt <span class="_ _0"></span>lub </div><div class="t m0 x8 hf y705 ff5 fs6 fc0 sc0 ls0 ws0">transza <span class="_ _10"></span>jest <span class="_ _0"></span>przezn<span class="_ _0"></span>aczona. <span class="_ _0"></span>Niezależnie <span class="_ _10"></span>od <span class="_ _10"></span>powyższego, <span class="_ _10"></span>kredytobiorcy <span class="_ _10"></span>ponoszą <span class="_ _0"></span>solid<span class="_ _0"></span>arną <span class="_ _0"></span>odpowied<span class="_ _0"></span>zialność <span class="_ _10"></span>za </div><div class="t m0 x8 hb y706 ff5 fs6 fc0 sc0 ls0 ws0">wszystkie <span class="_ _1f"> </span>zobowiązania <span class="_ _1f"> </span>wynikające <span class="_ _1f"> </span>z <span class="_ _1f"> </span>umo<span class="_ _0"></span>wy  kr<span class="_ _0"></span>edytu <span class="_ _1f"> </span>i  pozostały<span class="_ _0"></span>ch <span class="_ _1f"> </span>dokumentów <span class="_ _1f"> </span>finansowania, <span class="_ _1f"> </span>w <span class="_ _1f"> </span>tym<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y707 ff5 fs6 fc0 sc0 ls0 ws0">dokumentów <span class="_ _0"></span>ustanawiających zabezp<span class="_ _0"></span>ieczenia. <span class="ff4"> </span></div><div class="t m0 x8 h4c y2cb ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y708 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1b"></span>dniu <span class="_ _1b"></span>17 <span class="_ _1b"></span>maja <span class="_ _1b"></span>2022<span class="_ _0"></span> <span class="_ _10"></span>r. <span class="_ _23"></span>ww <span class="_ _1b"></span>umowa <span class="_ _1b"></span>kredytowa <span class="_ _1b"></span>z <span class="_ _1b"></span>dnia <span class="_ _23"></span>14 <span class="_ _1b"></span>stycznia <span class="_ _1b"></span>2020 <span class="_ _1b"></span>r. <span class="_ _1b"></span>została <span class="_ _1b"></span>zm<span class="_ _0"></span>ieniona <span class="_ _1b"></span>aneksem <span class="_ _1b"></span>nr <span class="_ _1b"></span>8, </div><div class="t m0 x8 hb y709 ff5 fs6 fc0 sc0 ls0 ws0">zgodnie  z  którym  Sp<span class="_ _0"></span>ółka  otrzymała  kredyt  akwizycyjny  w  kwocie  26<span class="_ _0"></span><span class="ff4"> 000  tys.  euro  (tj.  120 414<span class="_ _0"></span>  tys.  </span>zł </div><div class="t m0 x8 hb y70a ff5 fs6 fc0 sc0 ls0 ws0">przeliczone <span class="_ _0"></span>po kursie 4,6313 EUR/PLN) na sfinan<span class="_ _0"></span>sowanie naby<span class="_ _0"></span>cia udziałów w spółk<span class="_ _0"></span>ach z grupy MailerLite<span class="_ _10"></span><span class="ff4">.  </span></div><div class="t m0 x8 hb y70b ff5 fs6 fc0 sc0 ls0 ws0">Na dzień<span class="_ _0"></span> zatwierdze<span class="_ _0"></span>nia niniejszego <span class="_ _0"></span>jednostko<span class="_ _0"></span>wego sprawozdan<span class="_ _0"></span>ia finanso<span class="_ _0"></span>wego dłużnikami <span class="_ _0"></span>solidarnymi <span class="_ _0"></span>w ww<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 hf y70c ff5 fs6 fc0 sc0 ls0 ws0">umowie <span class="_ _0"></span>kredytu <span class="_ _0"></span>(zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>kolejnymi <span class="_ _0"></span>umowam<span class="_ _0"></span>i zm<span class="_ _0"></span>ieniającymi) <span class="_ _0"></span>są jed<span class="_ _0"></span>nostki <span class="_ _0"></span>zależne <span class="_ _0"></span>od Spó<span class="_ _0"></span>łki <span class="_ _0"></span>Vercom <span class="_ _0"></span>S.A., </div><div class="t m0 x8 hb y70d ff4 fs6 fc0 sc0 ls0 ws0">tj. Redgroup Sp. <span class="_ _0"></span>z o.o., ProfiSMS s.r.o<span class="_ _0"></span>., SMS Brana s.r.o.<span class="_ _0"></span> i Freshmail Sp. z o.o.<span class="_ _0"></span> </div><div class="t m0 x8 h4c y70e ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h3a y70f ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y42c ff5 fs6 fc0 sc0 ls0 ws0">Zabezpieczen<span class="_ _0"></span>iem <span class="_ _1b"></span>kredytó<span class="_ _0"></span>w <span class="_ _1b"></span>jest <span class="_ _1b"></span>zastaw <span class="_ _23"></span>finansowy<span class="_ _0"></span> <span class="_ _1b"></span>i <span class="_ _1c"> </span><span class="ff4">rejestrowy <span class="_ _23"></span>na <span class="_ _23"></span>akcjach<span class="_ _0"></span> <span class="_ _1b"></span>Ox<span class="_ _0"></span>ylion <span class="_ _1b"></span>S.A. <span class="_ _1b"></span>i<span class="_ _0"></span> Vercom S.A.<span class="_ _0"></span> <span class="_ _1b"></span>oraz </span></div><div class="t m0 x8 hb y1ef ff5 fs6 fc0 sc0 ls0 ws0">istotnych spółek <span class="_ _1"></span>zależnych od <span class="_ _1"></span><span class="ff4">cyber_Folks S.A. <span class="_ _1"></span>(dawniej R22 <span class="_ _1"></span>S.A.) <span class="_ _1"></span>wskazanych w <span class="_ _b"></span>u<span class="_ _0"></span>mowie kredytowej<span class="ls7">, </span>zastaw<span class="_ _1"></span> </span></div><div class="t m0 x8 hb y42e ff5 fs6 fc0 sc0 ls0 ws0">finansowy i rejestrowy na <span class="_ _1"></span>rachunkach bankowych kredytobiorców i <span class="_ _1"></span>istotnych spółek zależnych od <span class="ff4">cyber_Folks </span></div><div class="t m0 x8 hb y1f2 ff4 fs6 fc0 sc0 ls0 ws0">S.A. <span class="_ _1c"></span>(dawn<span class="_ _0"></span>iej <span class="_ _1c"></span>R22 <span class="_ _1c"></span>S.A.)<span class="_ _0"></span><span class="ls1b">  </span><span class="ff5">wskazany<span class="_ _0"></span>ch <span class="_ _1c"> </span>w <span class="_ _1c"> </span>umowie <span class="_ _1c"> </span>kredy<span class="_ _0"></span>towej <span class="_ _1c"> </span>wraz <span class="_ _1c"> </span>z <span class="_ _1d"> </span>pełnomocnictwem <span class="_ _1c"> </span>do <span class="_ _1c"> </span>d<span class="_ _0"></span>ysponowania, </span></div><div class="t m0 x8 hf y710 ff5 fs6 fc0 sc0 ls0 ws0">zastaw <span class="_ _1"></span>rejestrowy na <span class="_ _b"></span>zb<span class="_ _0"></span>iorach <span class="_ _b"></span>r<span class="_ _0"></span>zeczy <span class="_ _1"></span>i <span class="_ _1"></span>praw <span class="_ _1"></span>majątkowych <span class="_ _1"></span>wchodzących w<span class="_ _1"></span> <span class="_ _1"></span>skład <span class="_ _1"></span>przedsiębiorstwa <span class="_ _1"></span>Oxylion <span class="_ _1"></span>S.A. </div><div class="t m0 x8 hb y711 ff5 fs6 fc0 sc0 ls0 ws0">i <span class="_ _1"></span>Vercom <span class="_ _1"></span>S.A. <span class="_ _b"></span>or<span class="_ _0"></span>az <span class="_ _1"></span>istotnych <span class="_ _1"></span>s<span class="_ _1"></span>półek <span class="_ _1"></span>zależnych<span class="_ _0"></span><span class="ff4"> <span class="_ _1"></span><span class="ls1">od <span class="_ _b"></span><span class="ls0">cyber_Folks <span class="_ _1"></span>S.A. <span class="_ _1"></span>(dawniej <span class="_ _1"></span>R22 <span class="_ _1"></span>S.A.) <span class="_ _1"></span>wskazanych <span class="_ _1"></span>w <span class="_ _1"></span>umowie, </span></span></span></div><div class="t m0 x8 hf yfc ff5 fs6 fc0 sc0 ls0 ws0">umowa <span class="_ _f"> </span>podporządkowania <span class="_ _13"> </span>oraz <span class="_ _f"> </span>oświadczenie <span class="_ _13"> </span>o <span class="_ _f"> </span>poddaniu <span class="_ _13"> </span>się <span class="_ _f"> </span>egzekucji <span class="_ _13"> </span>złożone <span class="_ _f"> </span>przez <span class="_ _13"> </span>każdego <span class="_ _f"> </span>z<span class="_ _1"></span> </div><div class="t m0 x8 hf y712 ff5 fs6 fc0 sc0 ls0 ws0">kredytobiorców, <span class="_ _1"></span>dłużników <span class="_ _1"></span>solidarnych <span class="_ _1"></span>oraz <span class="_ _b"></span>poręczycieli <span class="_ _1"></span>do <span class="_ _b"></span>kwoty <span class="_ _1"></span>150% <span class="_ _b"></span>całkowiteg<span class="_ _0"></span>o <span class="_ _b"></span>zaangażo<span class="_ _0"></span>wania<span class="_ _0"></span>. <span class="_ _1"></span>Wartość </div><div class="t m0 x8 hb y632 ff5 fs6 fc0 sc0 ls0 ws0">zabezpieczen<span class="_ _0"></span>ia <span class="_ _1"></span>na <span class="_ _1"></span>majątku <span class="_ _1"></span>Spółki <span class="_ _1"></span><span class="ff4">jest <span class="_ _1"></span>ustanowiona <span class="_ _1"></span>do maksymalnej <span class="_ _1"></span>kwoty <span class="_ _1"></span><span class="ff5">zabezpieczenia wynoszącej <span class="_ _1"></span>3<span class="ff4">40 <span class="_ _1"></span>mln </span></span></span></div><div class="t m0 x8 hb y6b6 ff5 fs6 fc0 sc0 ls0 ws0">zł i 46 mln <span class="_ _0"></span>euro<span class="ff4">. </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:453.959000px;bottom:529.056000px;width:22.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3d" class="pf w0 h0" ><div class="pc pc3d w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">61</span> </span></span></div><div class="t m0 x8 h1d y1fb ff3 fs6 fc0 sc0 ls0 ws0">Pożyczk<span class="_ _0"></span>i<span class="ff2"> </span></div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>dniu<span class="_ _0"></span> <span class="_ _0"></span>16<span class="_ _0"></span> <span class="_ _0"></span>sierpn<span class="_ _0"></span>ia <span class="_ _0"></span><span class="ls1">202</span>3<span class="_ _0"></span> <span class="_ _0"></span>r. <span class="_ _10"></span>i <span class="_ _0"></span>1<span class="_ _0"></span>7 <span class="_ _0"></span>listopad<span class="_ _0"></span>a <span class="_ _0"></span>20<span class="_ _0"></span>23 <span class="_ _0"></span>r. <span class="_ _10"></span><span class="ff5">Sp<span class="_ _0"></span>ółka <span class="_ _0"></span>o<span class="_ _0"></span>trzymała <span class="_ _0"></span>po<span class="_ _0"></span>życzk</span>i <span class="_ _10"></span><span class="ff5">od <span class="_ _10"></span>jednostki <span class="_ _10"></span>zależnej <span class="_ _10"></span>Freshmail </span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">Sp. z o.o. odpowied<span class="_ _0"></span>nio w kwotach 1<span class="_ _0"></span> 800 <span class="ff5">tys. zł</span> i 2 <span class="ff5">000 tys. zł. Ter<span class="_ _0"></span>min spłaty zgodnie z umow<span class="_ _0"></span></span>ami <span class="ff5">przypadał na </span></div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">dzień <span class="_ _0"></span>31 <span class="_ _10"></span><span class="ff4">grudnia <span class="_ _0"></span>2023 <span class="_ _0"></span>r.<span class="_ _0"></span> <span class="_ _0"></span></span>Dnia <span class="_ _0"></span>31 <span class="_ _0"></span>grudnia <span class="_ _0"></span>20<span class="_ _0"></span>23 <span class="_ _0"></span>r. <span class="_ _0"></span>podpisano <span class="_ _0"></span>nową <span class="_ _0"></span>um<span class="_ _0"></span>owę <span class="_ _0"></span>pożyczki <span class="_ _0"></span>pomiędzy <span class="_ _10"></span>Vercom <span class="_ _0"></span>S.A. <span class="_ _0"></span>a </div><div class="t m0 x8 hb y200 ff4 fs6 fc0 sc0 ls0 ws0">Freshmail <span class="_ _10"></span>Sp. <span class="_ _0"></span>z <span class="_ _10"></span>o.o.<span class="_ _0"></span>, <span class="_ _0"></span><span class="ff5">na <span class="_ _0"></span>mo<span class="_ _0"></span>cy <span class="_ _0"></span>której <span class="_ _10"></span>połączono <span class="_ _0"></span>o<span class="_ _0"></span>bie <span class="_ _0"></span>wcześniejsze <span class="_ _10"></span>pożyczk<span class="_ _0"></span>i <span class="_ _0"></span>razem <span class="_ _0"></span>z <span class="_ _10"></span>odsetkami <span class="_ _10"></span>w <span class="_ _10"></span>jedną <span class="_ _0"></span>nową </span></div><div class="t m0 x8 hb y201 ff5 fs6 fc0 sc0 ls0 ws0">pożyczkę <span class="_ _0"></span>z terminem płatności na 3<span class="_ _0"></span>1 grudnia 20<span class="_ _0"></span>24 r.<span class="_ _0"></span><span class="ff4"> </span>Wartość zobo<span class="_ _0"></span>wiązania wobec <span class="_ _0"></span>Freshmail Sp. z o.o. z <span class="_ _0"></span>tego </div><div class="t m0 x8 hb y202 ff5 fs6 fc0 sc0 ls0 ws0">tytułu na dzień <span class="_ _0"></span>31 grudnia 2023 r. wynosi 3<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>855 tys. zł.<span class="ff4"> </span></div><div class="t m0 x8 h4c y713 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y714 ff5 fs6 fc0 sc0 ls0 ws0">W dniu 16 <span class="_ _0"></span>sierpnia 2023 r. <span class="_ _0"></span>Spółka otrzymała poży<span class="_ _0"></span>czkę od jednostki zależn<span class="_ _0"></span>ej Redgroup Sp. z o.o<span class="_ _0"></span>. w wysokości<span class="_ _0"></span> </div><div class="t m0 x8 hb y715 ff4 fs6 fc0 sc0 ls0 ws0">1 <span class="ff5">500 tys. <span class="_ _b"></span>zł z <span class="_ _1"></span>terminem <span class="_ _1"></span>spłaty na <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _1"></span>r. Dnia <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 r. <span class="_ _b"></span>pod<span class="_ _0"></span>pisano <span class="_ _1"></span>nową <span class="_ _1"></span>umowę pożyczki, </span></div><div class="t m0 x8 hf y699 ff5 fs6 fc0 sc0 ls0 ws0">na <span class="_ _1b"></span>mocy <span class="_ _1b"></span>której <span class="_ _1b"></span>nową <span class="_ _10"></span>k<span class="_ _0"></span>wotę <span class="_ _10"></span>pożycz<span class="_ _0"></span>ki <span class="_ _10"></span>stan<span class="_ _0"></span>owi <span class="_ _10"></span>war<span class="_ _0"></span>tość <span class="_ _1b"></span>poprzedniej <span class="_ _1b"></span>powiększona <span class="_ _1b"></span>o <span class="_ _1b"></span>odsetki. <span class="_ _10"></span>T<span class="_ _0"></span>ermin <span class="_ _1b"></span>płatności </div><div class="t m0 x8 hb y69a ff5 fs6 fc0 sc0 ls0 ws0">ustalono <span class="_ _10"></span>na <span class="_ _1b"></span>31 <span class="_ _0"></span>gr<span class="_ _0"></span>udnia <span class="_ _10"></span>2024 <span class="_ _10"></span>r. <span class="_ _10"></span>Wartość <span class="_ _10"></span>zobo<span class="_ _0"></span>wiązania <span class="_ _10"></span>wobec <span class="_ _10"></span>Redgro<span class="_ _0"></span>up <span class="_ _10"></span>Sp. <span class="_ _10"></span>z <span class="_ _10"></span>o.o. <span class="_ _10"></span>z <span class="_ _10"></span>tytu<span class="_ _0"></span>łu <span class="_ _0"></span>po<span class="_ _0"></span>życzki <span class="_ _10"></span>na<span class="_ _10"></span><span class="ff4"> <span class="_ _10"></span></span>dzień <span class="ff4"> </span></div><div class="t m0 x8 hb y69b ff4 fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>23 r. wynosi 1<span class="_ _0"></span> <span class="ff5">534 tys. zł.</span> </div><div class="t m0 x8 h4c y716 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y639 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>d<span class="_ _0"></span>niu <span class="_ _1"></span>16 <span class="_ _1"></span>sierpnia <span class="_ _1"></span>2023 <span class="_ _b"></span>r.<span class="_ _0"></span> <span class="_ _b"></span>Spółka otrzymała <span class="_ _1"></span>pożyczkę <span class="_ _1"></span>od <span class="_ _b"></span>jednostki <span class="_ _1"></span>zależnej <span class="_ _1"></span>Epso <span class="_ _1"></span>Group <span class="_ _1"></span>Sp. <span class="_ _b"></span>z o.o. <span class="_ _b"></span>w wysokości </div><div class="t m0 x8 hb y717 ff4 fs6 fc0 sc0 ls0 ws0">2<span class="ff5">00 tys. <span class="_ _0"></span>zł z terminem <span class="_ _0"></span>spłaty na <span class="_ _0"></span>31 grudnia 20<span class="_ _0"></span>23 r. Dnia 31 <span class="_ _0"></span>grudnia 2023 r. <span class="_ _0"></span>podpisano nową <span class="_ _0"></span>umowę p<span class="_ _0"></span>ożyczki, </span></div><div class="t m0 x8 hf y718 ff5 fs6 fc0 sc0 ls0 ws0">na <span class="_ _1b"></span>mocy <span class="_ _1b"></span>której <span class="_ _1b"></span>nową <span class="_ _10"></span>k<span class="_ _0"></span>wotę <span class="_ _10"></span>pożycz<span class="_ _0"></span>ki <span class="_ _10"></span>stan<span class="_ _0"></span>owi <span class="_ _10"></span>war<span class="_ _0"></span>tość <span class="_ _1b"></span>poprzedniej <span class="_ _1b"></span>powiększona <span class="_ _1b"></span>o <span class="_ _1b"></span>odsetki. <span class="_ _10"></span>T<span class="_ _0"></span>ermin <span class="_ _1b"></span>płatności </div><div class="t m0 x8 hb y719 ff5 fs6 fc0 sc0 ls0 ws0">ustalono <span class="_ _0"></span>na 31 <span class="_ _0"></span>grudnia 2024<span class="_ _0"></span> r. Wartość zo<span class="_ _0"></span>bowiąz<span class="_ _0"></span><span class="ff4">ania <span class="_ _0"></span>wobec Ep<span class="_ _0"></span>so Group<span class="_ _0"></span> </span>Sp. <span class="_ _0"></span>z o.o. z <span class="_ _0"></span>tytułu po<span class="_ _0"></span>życzki na d<span class="_ _0"></span>zień </div><div class="t m0 x8 hb ydf ff4 fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>23 r. wynosi 205 <span class="ff5">ty<span class="_ _0"></span>s. zł.</span> </div><div class="t m0 x8 h4c y71a ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y71b ff5 fs6 fc0 sc0 ls0 ws0">W dniu <span class="_ _1"></span>20 w<span class="_ _1"></span>rześnia 2023 <span class="_ _1"></span>r. <span class="_ _1"></span>Spółka otrz<span class="_ _1"></span>ymała pożyczkę <span class="_ _1"></span>od <span class="_ _1"></span>jednostki zależnej MaileLite <span class="_ _1"></span>Ltd <span class="_ _1"></span>w wysokości <span class="_ _1"></span>1<span class="_ _0"></span><span class="ff4"> 000 </span></div><div class="t m0 x8 hf y71c ff5 fs6 fc0 sc0 ls0 ws0">tys. euro. Zgodnie z umową, pożyczka powinna zostać spłacon<span class="_ _0"></span>a w ciągu 48 miesięcy od dnia jej <span class="_ _1"></span>urucho<span class="_ _0"></span>mienia, </div><div class="t m0 x8 hf y71d ff5 fs6 fc0 sc0 ls0 ws0">tj. <span class="_ _0"></span>do <span class="_ _0"></span>20 <span class="_ _10"></span>września <span class="_ _0"></span>2027 <span class="_ _0"></span>r. <span class="_ _0"></span>Wartość <span class="_ _10"></span>zobowią<span class="_ _0"></span>zania <span class="_ _0"></span>wob<span class="_ _0"></span>ec <span class="_ _0"></span>MailerLite <span class="_ _0"></span>Ltd <span class="_ _0"></span>z <span class="_ _10"></span>tytułu <span class="_ _0"></span>pożyczki <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>3<span class="_ _0"></span>1 <span class="_ _0"></span>grudnia </div><div class="t m0 x8 hb y71e ff5 fs6 fc0 sc0 ls0 ws0">2023 r. wynosi 4<span class="_ _0"></span> 425 tys. zł<span class="ff4"> </span></div><div class="t m0 x8 hb y71f ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y720 ff3 fs6 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasingu<span class="ff2"> </span></div><div class="t m0 x8 hf y721 ff5 fs6 fc0 sc0 ls0 ws0">Podział <span class="_ _1"></span>przyszłych minimalnych <span class="_ _b"></span>raty <span class="_ _1"></span>leasingowych<span class="_ _0"></span> <span class="_ _1"></span>według <span class="_ _b"></span>okresu zapadalności <span class="_ _b"></span>zo<span class="_ _0"></span>stał <span class="_ _b"></span>zap<span class="_ _0"></span>rezentowany w <span class="_ _b"></span>nocie </div><div class="t m0 x8 hb y722 ff4 fs6 fc0 sc0 ls1 ws0">nr<span class="ls0"> </span>31<span class="ls0">. </span></div><div class="t m0 x8 h1d y723 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y724 ff2 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3f" ><span class="d m1" style="border-style:none;position:absolute;left:94.908000px;bottom:335.533000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x8 y198 wb0 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">62</span> </span></span></div><div class="t m0 x8 h1d y1fb ff3 fs6 fc1 sc0 ls0 ws0">War<span class="_ _1"></span>un<span class="_ _1"></span>ki <span class="_ _1"></span>u<span class="_ _1"></span>mów<span class="_ _1"></span> kr<span class="_ _1"></span>ed<span class="_ _1"></span>yt<span class="_ _1"></span>owy<span class="_ _1"></span>ch<span class="_ _1"></span>, <span class="_ _1"></span>po<span class="_ _1"></span>życ<span class="_ _1"></span>ze<span class="_ _1"></span>k<span class="ff2"> <span class="ls1c">i </span></span>le<span class="_ _1"></span>as<span class="_ _1"></span>ing<span class="_ _1"></span>ów<span class="_ _1"></span> n<span class="_ _1"></span>a d<span class="_ _1"></span>zi<span class="_ _1"></span>e<span class="_ _1"></span>ń <span class="ff2">31<span class="_ _1"></span> g<span class="_ _1"></span>ru<span class="_ _1"></span>dn<span class="_ _1"></span>ia<span class="_ _1"></span> <span class="ls1d">20</span>23 <span class="_ _1"></span>r.<span class="_ _1"></span> o<span class="_ _1"></span>ra<span class="_ _1"></span>z <span class="_ _1"></span>31 <span class="_ _1"></span>gr<span class="_ _1"></span>udn<span class="_ _1"></span>ia<span class="_ _1"></span> <span class="ls1d">20</span>22<span class="_ _1"></span> <span class="ls1a">r.</span><span class="ff4 fc0"> <span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y725 wc9 h93"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y726 wca h94"><div class="t m0 x41 h95 y727 ffb fsf fc0 sc0 ls0 ws0">Kwota  </div><div class="t m0 x26 h95 y728 ffb fsf fc0 sc0 ls0 ws0">udzielonego </div><div class="t m0 x25 h95 y729 ffb fsf fc0 sc0 ls0 ws0">finansowania  </div></div><div class="c xc2 y726 wcb h94"><div class="t m0 x15 h95 y727 ffb fsf fc0 sc0 ls0 ws0">Nominalne </div><div class="t m0 xd h95 y728 ffb fsf fc0 sc0 ls0 ws0">oprocentowanie </div><div class="t m0 x3b h95 y729 ffb fsf fc0 sc0 ls0 ws0">/waluta </div></div><div class="c x31 y726 wcc h94"><div class="t m0 x26 h95 y72a ffc fsf fc0 sc0 ls0 ws0">Termin spłaty </div><div class="t m0 x40 h95 y72b ffb fsf fc0 sc0 ls0 ws0">zgodnie  </div><div class="t m0 x41 h95 y4e1 ffc fsf fc0 sc0 ls0 ws0">z umową <span class="ffb"> </span></div><div class="t m0 x42 h95 y645 ffb fsf fc0 sc0 ls0 ws0">(w ratach do)<span class="_ _0"></span> </div></div><div class="c x8b y725 wcd h93"><div class="t m0 x2c h2d y72c ffb fs0 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc3 y725 wa5 h93"><div class="t m0 x2b h2d y72c ffb fs0 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y726 wc9 h1a"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x8b y726 wce h1a"><div class="t m0 x15 h95 y72d ffc fsf fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xd h95 y11b ffb fsf fc0 sc0 ls0 ws0">nominalna </div></div><div class="c xc4 y726 wcf h1a"><div class="t m0 xf h95 y72d ffc fsf fc0 sc0 ls0 ws0">Wartość<span class="ffb"> </span></div><div class="t m0 x19 h95 y11b ffc fsf fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c xc3 y726 wd0 h1a"><div class="t m0 x19 h95 y72d ffc fsf fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x25 h95 y11b ffb fsf fc0 sc0 ls0 ws0">nominalna </div></div><div class="c x9a y726 wd1 h1a"><div class="t m0 x41 h95 y72d ffc fsf fc0 sc0 ls0 ws0">Wartość<span class="ffb"> </span></div><div class="t m0 xf h95 y11b ffc fsf fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x8 y72e wc9 h96"><div class="t m0 xd h97 y72f ff9 fs1 fc0 sc0 ls0 ws0">Umowa Kredytowa z dnia 14 </div><div class="t m0 xd h97 y730 ff9 fs1 fc0 sc0 ls0 ws0">stycznia 2020 r. z konsorcjum </div><div class="t m0 xd h97 y224 ff9 fs1 fc0 sc0 ls0 ws0">mBank S.A. oraz ING Bank </div><div class="t m0 xd h97 ya5 ffe fs1 fc0 sc0 ls0 ws0">Śląski S.A.<span class="ff9"> </span></div></div><div class="c xc1 y72e wca h96"><div class="t m0 x2c h98 y728 ff9 fs8 fc0 sc0 ls0 ws0">50 168 </div></div><div class="c xc2 y72e wcb h96"><div class="t m0 x1f h98 y731 ff9 fs8 fc0 sc0 ls0 ws0">WIBOR 3M </div><div class="t m0 x3a h98 y728 ffe fs8 fc0 sc0 ls0 ws0">+ marża/ </div><div class="t m0 x1b h98 y448 ff9 fs8 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x31 y72e wcc h96"><div class="t m0 x1f h2a y26c ff9 fs0 fc0 sc0 ls0 ws0">31.12.2026 r. </div></div><div class="c x8b y72e wce h96"><div class="t m0 x41 h99 y732 ff9 fs10 fc0 sc0 ls0 ws0">6 376 </div></div><div class="c xc4 y72e wcf h96"><div class="t m0 x3d h99 y732 ff9 fs10 fc0 sc0 ls0 ws0">6 317 </div></div><div class="c xc3 y72e wd0 h96"><div class="t m0 x19 h99 y732 ff9 fs10 fc0 sc0 ls0 ws0">35 501 </div></div><div class="c x9a y72e wd1 h96"><div class="t m0 x41 h99 y732 ff9 fs10 fc0 sc0 ls0 ws0">35 076 </div></div><div class="c x8 y733 wc9 h9a"><div class="t m0 xd h97 y734 ff9 fs1 fc0 sc0 ls0 ws0">Umowa Kredytowa z dnia 14 </div><div class="t m0 xd h97 y735 ff9 fs1 fc0 sc0 ls0 ws0">stycznia 2020 r. z konsorcjum </div><div class="t m0 xd h97 y736 ff9 fs1 fc0 sc0 ls0 ws0">mBank S.A. oraz ING Bank </div><div class="t m0 xd h97 y737 ffe fs1 fc0 sc0 ls0 ws0">Śląski S.A. (Vercom S.A.) </div><div class="t m0 xd h97 y1de ff9 fs1 fc0 sc0 ls0 ws0">zgodnie z aneksem nr 8 z dnia 17 </div><div class="t m0 xd h97 y738 ff9 fs1 fc0 sc0 ls0 ws0">maja 2022 r.- na nabycie </div><div class="t m0 xd h97 yef ff9 fs1 fc0 sc0 ls0 ws0">MailerLite </div></div><div class="c xc1 y733 wca h9a"><div class="t m0 x3d h98 y739 ff9 fs8 fc0 sc0 ls0 ws0">120 414 </div></div><div class="c xc2 y733 wcb h9a"><div class="t m0 xf h98 y73a ff9 fs8 fc0 sc0 ls0 ws0">EURIBOR </div><div class="t m0 x26 h98 y739 ffe fs8 fc0 sc0 ls0 ws0">3M + marża/ </div><div class="t m0 x63 h98 y73b ff9 fs8 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x31 y733 wcc h9a"><div class="t m0 x1f h2a y73c ff9 fs0 fc0 sc0 ls0 ws0">28.12.2028 r. </div></div><div class="c x8b y733 wce h9a"><div class="t m0 x1f h99 y73d ff9 fs10 fc0 sc0 ls0 ws0">97 221 </div></div><div class="c xc4 y733 wcf h9a"><div class="t m0 xf h99 y73d ff9 fs10 fc0 sc0 ls0 ws0">96 151 </div></div><div class="c xc3 y733 wd0 h9a"><div class="t m0 x26 h99 y73d ff9 fs10 fc0 sc0 ls0 ws0">118 523 </div></div><div class="c x9a y733 wd1 h9a"><div class="t m0 x1f h99 y73d ff9 fs10 fc0 sc0 ls0 ws0">117 087 </div></div><div class="c x8 y20a wc9 h7e"><div class="t m0 xd h99 y73e ffe fs10 fc0 sc0 ls0 ws0">Umowa pożyczki z dnia 31 </div><div class="t m0 xd h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">grudnia 2023 r. z Freshmail Sp. </div><div class="t m0 xd h99 yc8 ff9 fs10 fc0 sc0 ls0 ws0">z o.o. </div></div><div class="c xc1 y20a wca h7e"><div class="t m0 x28 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">3 855 </div></div><div class="c xc2 y20a wcb h7e"><div class="t m0 x1f h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">6,00%/ PLN </div></div><div class="c x31 y20a wcc h7e"><div class="t m0 x26 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">31.12.2024 r. </div></div><div class="c x8b y20a wce h7e"><div class="t m0 x41 h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">3 855 </div></div><div class="c xc4 y20a wcf h7e"><div class="t m0 x3d h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">3 855 </div></div><div class="c xc3 y20a wd0 h7e"><div class="t m0 x1b h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y20a wd1 h7e"><div class="t m0 x6c h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y45d wc9 h7e"><div class="t m0 xd h99 y73e ffe fs10 fc0 sc0 ls0 ws0">Umowa pożyczki z dnia 31 </div><div class="t m0 xd h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">grudnia 2023 r. z Redgroup Sp. </div><div class="t m0 xd h99 yc8 ff9 fs10 fc0 sc0 ls0 ws0">z o.o. </div></div><div class="c xc1 y45d wca h7e"><div class="t m0 x28 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">1 534 </div></div><div class="c xc2 y45d wcb h7e"><div class="t m0 x1f h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">6,00%/ PLN </div></div><div class="c x31 y45d wcc h7e"><div class="t m0 x26 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">31.12.2024 r. </div></div><div class="c x8b y45d wce h7e"><div class="t m0 x41 h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">1 534 </div></div><div class="c xc4 y45d wcf h7e"><div class="t m0 x3d h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">1 534 </div></div><div class="c xc3 y45d wd0 h7e"><div class="t m0 x1b h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y45d wd1 h7e"><div class="t m0 x6c h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y6cb wc9 h9b"><div class="t m0 xd h99 y73f ffe fs10 fc0 sc0 ls0 ws0">Umowa pożyczki z dnia 31 </div><div class="t m0 xd h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">grudnia 2023 r. z Epso Group </div><div class="t m0 xd h99 yc8 ff9 fs10 fc0 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c xc1 y6cb wca h9b"><div class="t m0 x18 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">205 </div></div><div class="c xc2 y6cb wcb h9b"><div class="t m0 x1f h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">6,00%/ PLN </div></div><div class="c x31 y6cb wcc h9b"><div class="t m0 x26 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">31.12.2024 r. </div></div><div class="c x8b y6cb wce h9b"><div class="t m0 x3a h99 y13f ff9 fs10 fc0 sc0 ls1 ws0">205<span class="ls0"> </span></div></div><div class="c xc4 y6cb wcf h9b"><div class="t m0 x3f h99 y13f ff9 fs10 fc0 sc0 ls1 ws0">205<span class="ls0"> </span></div></div><div class="c xc3 y6cb wd0 h9b"><div class="t m0 x1b h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y6cb wd1 h9b"><div class="t m0 x6c h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y740 wc9 h7e"><div class="t m0 xd h99 y73e ffe fs10 fc0 sc0 ls0 ws0">Umowa pożyczki z dnia 20 </div><div class="t m0 xd h99 y13f ffe fs10 fc0 sc0 ls0 ws0">września 2023 r. z MailerLite </div><div class="t m0 xd h99 yc8 ff9 fs10 fc0 sc0 ls0 ws0">Limited </div></div><div class="c xc1 y740 wca h7e"><div class="t m0 x28 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c xc2 y740 wcb h7e"><div class="t m0 xf h98 y741 ff9 fs8 fc0 sc0 ls0 ws0">EURIBOR </div><div class="t m0 x26 h98 y61e ffe fs8 fc0 sc0 ls0 ws0">3M + marża/ </div><div class="t m0 x63 h98 y5a9 ff9 fs8 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x31 y740 wcc h7e"><div class="t m0 x26 h98 y61e ff9 fs8 fc0 sc0 ls0 ws0">20.09.2027 r. </div></div><div class="c x8b y740 wce h7e"><div class="t m0 x41 h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">4 425 </div></div><div class="c xc4 y740 wcf h7e"><div class="t m0 x3d h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">4 425 </div></div><div class="c xc3 y740 wd0 h7e"><div class="t m0 x1b h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x9a y740 wd1 h7e"><div class="t m0 x6c h99 y13f ff9 fs10 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y3a6 wc9 h9c"><div class="t m0 xd h97 y90 ffe fs1 fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="ff9"> </span></div></div><div class="c xc1 y3a6 wca h9c"><div class="t m0 xd h97 y270 ff9 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xc2 y3a6 wcb h9c"><div class="t m0 xd hb y270 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y3a6 wcc h9c"><div class="t m0 x1c hb y270 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y3a6 wce h9c"><div class="t m0 x41 h99 y126 ff9 fs10 fc0 sc0 ls0 ws0">4 649 </div></div><div class="c xc4 y3a6 wcf h9c"><div class="t m0 x3d h99 y126 ff9 fs10 fc0 sc0 ls0 ws0">4 649 </div></div><div class="c xc3 y3a6 wd0 h9c"><div class="t m0 x3b h99 y126 ff9 fs10 fc0 sc0 ls0 ws0">3 383 </div></div><div class="c x9a y3a6 wd1 h9c"><div class="t m0 x2d h99 y126 ff9 fs10 fc0 sc0 ls0 ws0">3 383 </div></div><div class="c x8 y742 wd2 h16"><div class="t m0 xd h9d yb1 ffc fs10 fc0 sc0 ls0 ws0">Zobowiązania oprocentowane ogó<span class="_ _0"></span>łem<span class="ffb"> </span></div></div><div class="c xc2 y742 wcb h16"><div class="t m0 x1d h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y742 wcc h16"><div class="t m0 xd h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y742 wce h16"><div class="t m0 x25 h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">118 264 </div></div><div class="c xc4 y742 wcf h16"><div class="t m0 x42 h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">117 135 </div></div><div class="c xc3 y742 wd0 h16"><div class="t m0 x26 h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">157 407 </div></div><div class="c x9a y742 wd1 h16"><div class="t m0 x1f h9d yb1 ffb fs10 fc0 sc0 ls0 ws0">155 546 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y17e ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y743 ff5 fs6 fc0 sc0 ls0 ws0">Na dzień sprawozdawczy Spółka Vercom S.A.  dysponuje niewykorzystanym limitem w r<span class="_ _0"></span>achunku bieżącym w </div><div class="t m0 x8 hb y744 ff5 fs6 fc0 sc0 ls0 ws0">kwocie 5 000<span class="_ _0"></span> tys. zł.<span class="ff4"> </span></div><div class="t m0 x8 hb y1b7 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y745 ff4 fs6 fc0 sc0 ls0 ws0">Warunki finan<span class="_ _0"></span>sowania <span class="ff5">–</span> kowen<span class="_ _0"></span>anty </div><div class="t m0 x8 hb y608 ff5 fs6 fc0 sc0 ls0 ws0">Kowenanty wynikające z <span class="ff4">umowy <span class="_ _1"></span>kredytowej z <span class="_ _1"></span>14 <span class="ff5">stycznia 2<span class="_ _1"></span>020 r. <span class="_ _1"></span>kalkulowane są w <span class="_ _1"></span>oparciu o <span class="_ _1"></span>skonsolidowane </span></span></div><div class="t m0 x8 hb y746 ff5 fs6 fc0 sc0 ls0 ws0">informacje <span class="_ _1b"></span>finan<span class="_ _0"></span>sowe <span class="_ _1b"></span>Grupy <span class="_ _10"></span>kap<span class="_ _0"></span>itałowej <span class="_ _1b"></span><span class="ff4">cyb<span class="_ _0"></span>er_Folks <span class="_ _1b"></span>(dawniej <span class="_ _1b"></span>R22 <span class="_ _1b"></span>S.A.)<span class="ls7">. <span class="_ _1b"></span></span></span>Na <span class="_ _1b"></span>dzień <span class="_ _1b"></span><span class="ff4">31 <span class="_ _1b"></span>gru<span class="_ _0"></span>dnia <span class="_ _1b"></span>2023 <span class="_ _1b"></span>r. <span class="_ _1b"></span>i <span class="_ _1b"></span>na </span></div><div class="t m0 x8 hf y747 ff5 fs6 fc0 sc0 ls0 ws0">dzień zatwierdzenia niniejszego jedn<span class="_ _0"></span>ostkowego sprawozdania finansowego do publikacji wszystkie kowenanty </div><div class="t m0 x8 hb y748 ff5 fs6 fc0 sc0 ls0 ws0">wynikające z <span class="_ _0"></span>umowy kredytowej z dn<span class="_ _0"></span>ia 14 stycznia 2020 r. są spełnione<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 hb y749 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y74a ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y60f ff4 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span><span class="ff2"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3f" class="pf w0 h0" ><div class="pc pc3f w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">63</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">31.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ą<span class="_ _1"></span>zani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>le<span class="_ _1"></span>asi<span class="_ _1"></span>ng<span class="_ _1"></span>u<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y21b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y74b wd3 h80"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y74b w3e h80"><div class="t m0 xd hf y74c ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y74b w9b h80"><div class="t m0 xd hf y74c ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y74b wd4 h80"><div class="t m0 x41 h97 y74d ffe fs1 fc0 sc0 ls0 ws0">Przyszłe minimalne </div><div class="t m0 x3d h97 y74e ffe fs1 fc0 sc0 ls0 ws0">płatności z tytułu </div><div class="t m0 x1b h97 y74f ff9 fs1 fc0 sc0 ls0 ws0">leasingu  </div></div><div class="c x31 y74b w35 h80"><div class="t m0 x2a h97 y74e ff9 fs1 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c xc7 y74b wd5 h80"><div class="t m0 x3a h97 y737 ffe fs1 fc0 sc0 ls0 ws0">Bieżąca wartość </div><div class="t m0 x25 h97 y1de ffe fs1 fc0 sc0 ls0 ws0">przyszłych minimalnych </div><div class="t m0 x63 h97 y1df ffe fs1 fc0 sc0 ls0 ws0">płatności <span class="ff9"> </span></div><div class="t m0 x42 h97 yef ffe fs1 fc0 sc0 ls0 ws0">z tytułu umów leasingu<span class="ff9"> </span></div></div><div class="c x8 y750 wd3 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xc5 y750 w3e h36"><div class="t m0 xd h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y750 w9b h36"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y750 wd6 h36"><div class="t m0 x25 h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x72 y750 wd7 h36"><div class="t m0 x25 h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x31 y750 w38 h36"><div class="t m0 x1f h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7a y750 w39 h36"><div class="t m0 x1f h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xc7 y750 wd8 h36"><div class="t m0 x25 h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x80 y750 wd6 h36"><div class="t m0 x25 h3d yc6 ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y201 wd3 h9e"><div class="t m0 xc8 h3d y0 ffb fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y201 w3e h9e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y201 w9b h9e"><div class="t m0 x25 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y201 wd6 h9e"><div class="t m0 x3f hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x72 y201 wd7 h9e"><div class="t m0 x1e hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y201 w38 h9e"><div class="t m0 x6d hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7a y201 w39 h9e"><div class="t m0 x6d hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y201 wd8 h9e"><div class="t m0 x1e hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x80 y201 wd6 h9e"><div class="t m0 x1e hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y752 wd3 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c xc5 y752 w3e h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y752 w9b h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y752 wd6 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 960 </div></div><div class="c x72 y752 wd7 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 408 </div></div><div class="c x31 y752 w38 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls1 ws0">263<span class="ls0"> </span></div></div><div class="c x7a y752 w39 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls1 ws0">149<span class="ls0"> </span></div></div><div class="c xc7 y752 wd8 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 697 </div></div><div class="c x80 y752 wd6 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x8 y67c wd3 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 do 5 lat </div></div><div class="c xc5 y67c w3e h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y67c w9b h13"><div class="t m0 x25 hb ycc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y67c wd6 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 249 </div></div><div class="c x72 y67c wd7 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 330 </div></div><div class="c x31 y67c w38 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls1 ws0">297<span class="ls0"> </span></div></div><div class="c x7a y67c w39 h13"><div class="t m0 x1b hf y95 ff9 fs6 fc0 sc0 ls1 ws0">206<span class="ls0"> </span></div></div><div class="c xc7 y67c wd8 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 952 </div></div><div class="c x80 y67c wd6 h13"><div class="t m0 x2b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">2 124 </div></div><div class="c x8 y753 wd3 h13"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y753 w3e h13"><div class="t m0 xd h14 yce ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y753 w9b h13"><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y753 wd6 h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">5 209 </div></div><div class="c x72 y753 wd7 h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">3 738 </div></div><div class="c x31 y753 w38 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls1 ws0">560<span class="ls0"> </span></div></div><div class="c x7a y753 w39 h13"><div class="t m0 x1b h11 y95 ffb fs6 fc0 sc0 ls1 ws0">355<span class="ls0"> </span></div></div><div class="c xc7 y753 wd8 h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">4 649 </div></div><div class="c x80 y753 wd6 h13"><div class="t m0 x2b h11 y95 ffb fs6 fc0 sc0 ls0 ws0">3 <span class="ls1">383</span> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y205 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y207 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h4d y5db ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d ye ff2 fs6 fc2 sc0 ls0 ws0">32.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ą<span class="_ _1"></span>zani<span class="_ _b"></span>a <span class="ff2">ha<span class="_ _1"></span>ndl<span class="_ _1"></span>ow<span class="_ _1"></span>e </span></span></span></div><div class="t m0 x8 hb y754 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y755 wd9 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x33 y755 w3e h36"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y755 wda h36"><div class="t m0 x41 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x16 y755 wdb h36"><div class="t m0 x41 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y756 wd9 h9e"><div class="t m0 x2 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y756 w3e h9e"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y756 wda h9e"><div class="t m0 x34 hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y756 wdb h9e"><div class="t m0 x17 hb y751 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y757 wd9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe wobec jednostek<span class="_ _0"></span> powiązany<span class="_ _0"></span>ch<span class="ff9"> </span></div></div><div class="c x33 y757 w3e h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y757 wda h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">794<span class="ls0"> </span></div></div><div class="c x16 y757 wdb h13"><div class="t m0 x20 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">400<span class="ls0"> </span></div></div><div class="c x8 y598 wd9 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe wobec pozostały<span class="_ _0"></span>ch jednostek<span class="ff9"> </span></div></div><div class="c x33 y598 w3e h13"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y598 wda h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">18 531 </div></div><div class="c x16 y598 wdb h13"><div class="t m0 x18 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">15 652 </div></div><div class="c x8 y758 wd9 h36"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania handlowe,<span class="_ _0"></span> w tym:<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x33 y758 w3e h36"><div class="t m0 xd h11 y196 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y758 wda h36"><div class="t m0 x18 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">19 325 </div></div><div class="c x16 y758 wdb h36"><div class="t m0 x18 h11 y197 ffb fs6 fc0 sc0 ls0 ws0">16 052 </div></div><div class="c x8 y759 wd9 h19"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">- <span class="ff12">krótkoterminowe<span class="_ _0"></span></span> </div></div><div class="c x33 y759 w3e h19"><div class="t m0 xd h14 y224 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y759 wda h19"><div class="t m0 x18 h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">19 325 </div></div><div class="c x16 y759 wdb h19"><div class="t m0 x18 h14 ya5 ffd fs6 fc0 sc0 ls0 ws0">16 052 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y75a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y75b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y75c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y75d ff2 fs6 fc2 sc0 ls0 ws0">33.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ą<span class="_ _1"></span>zani<span class="_ _b"></span>a z t<span class="_ _1"></span>y<span class="_ _1"></span>tuł<span class="_ _1"></span>u <span class="_ _1"></span>św<span class="_ _1"></span>iad<span class="_ _1"></span>c<span class="_ _1"></span>zeń<span class="_ _1"></span> p<span class="_ _1"></span>ra<span class="_ _1"></span>cown<span class="_ _1"></span>i<span class="_ _1"></span>cz<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y3ca ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y75e wdc h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xae y75e w55 h36"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y75e w3e h36"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y75e wa8 h36"><div class="t m0 x40 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xca y75e wdd h36"><div class="t m0 x40 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y75f wdc h12"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y75f w55 h12"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y75f w3e h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y75f wa8 h12"><div class="t m0 x17 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y75f wdd h12"><div class="t m0 x17 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y642 wdc h1f"><div class="t m0 xd hf y1e9 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu wyn<span class="_ _0"></span>agrodzeń<span class="ff9"> </span></div></div><div class="c xae y642 w55 h1f"><div class="t m0 x15 h14 y1e9 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y642 w3e h1f"><div class="t m0 xd hf y1e9 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y642 wa8 h1f"><div class="t m0 x1e hf y1e9 ff9 fs6 fc0 sc0 ls1 ws0">347<span class="ls0"> </span></div></div><div class="c xca y642 wdd h1f"><div class="t m0 x1e hf y1e9 ff9 fs6 fc0 sc0 ls1 ws0">210<span class="ls0"> </span></div></div><div class="c x8 y20 wdc h36"><div class="t m0 xd hf y196 ff9 fs6 fc0 sc0 ls0 ws0">Niewykorzy<span class="_ _0"></span>stane urlopy </div></div><div class="c xae y20 w55 h36"><div class="t m0 x15 h14 y196 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y20 w3e h36"><div class="t m0 xd hf y196 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y20 wa8 h36"><div class="t m0 x1e hf y196 ff9 fs6 fc0 sc0 ls1 ws0">366<span class="ls0"> </span></div></div><div class="c xca y20 wdd h36"><div class="t m0 x1e hf y196 ff9 fs6 fc0 sc0 ls1 ws0">136<span class="ls0"> </span></div></div><div class="c x8 y760 wdc h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu świadczeń pracowniczy<span class="_ _0"></span>ch ogółem<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xae y760 w55 h13"><div class="t m0 x15 h10 yce ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x46 y760 w3e h13"><div class="t m0 xd h11 yce ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y760 wa8 h13"><div class="t m0 x1e h11 y95 ffb fs6 fc0 sc0 ls1 ws0">713<span class="ls0"> </span></div></div><div class="c xca y760 wdd h13"><div class="t m0 x1e h11 y95 ffb fs6 fc0 sc0 ls1 ws0">346<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1d y389 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y585 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y761 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y762 ff2 fs6 fc2 sc0 ls0 ws0">34.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Zob<span class="_ _1"></span>owi<span class="_ _1"></span>ą<span class="_ _1"></span>zani<span class="_ _b"></span>a war<span class="_ _1"></span>un<span class="_ _1"></span>ko<span class="_ _1"></span>we<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h3a y2cd ff1 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y763 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y764 ff2 fs6 fc1 sc0 ls0 ws0">Prz<span class="_ _1"></span>epi<span class="_ _1"></span>s<span class="_ _1"></span>y p<span class="_ _1"></span>od<span class="_ _1"></span>at<span class="_ _1"></span>kow<span class="_ _1"></span>e </div><div class="t m0 x8 h39 y5ef ff2 fsa fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y765 ff5 fs6 fc0 sc0 ls0 ws0">Przepisy <span class="_ _23"></span>dotyczące <span class="_ _23"></span>podatku <span class="_ _1b"></span>od <span class="_ _23"></span>towarów <span class="_ _23"></span>i <span class="_ _1b"></span>usług<span class="_ _0"></span>, <span class="_ _1b"></span>podatku <span class="_ _1b"></span>docho<span class="_ _0"></span>dowego <span class="_ _1b"></span>od <span class="_ _23"></span>osób <span class="_ _1b"></span>prawn<span class="_ _0"></span>ych, <span class="_ _1b"></span>fizy<span class="_ _0"></span>cznych, <span class="_ _1b"></span>czy </div><div class="t m0 x8 hf y766 ff5 fs6 fc0 sc0 ls0 ws0">składek <span class="_ _10"></span>na <span class="_ _10"></span>ubezpieczenia <span class="_ _10"></span>społeczne <span class="_ _10"></span>podlegają <span class="_ _10"></span>zmianom, <span class="_ _10"></span>wskutek <span class="_ _10"></span>czego <span class="_ _0"></span>n<span class="_ _0"></span>iejednokrotnie <span class="_ _10"></span>brak <span class="_ _0"></span>jest <span class="_ _10"></span>odniesien<span class="_ _0"></span>ia </div><div class="t m0 x8 hf y2d ff5 fs6 fc0 sc0 ls0 ws0">do <span class="_ _0"></span>utrwalonych <span class="_ _0"></span>regulacji <span class="_ _0"></span>bąd<span class="_ _0"></span>ź prec<span class="_ _0"></span>edensów <span class="_ _0"></span>prawnyc<span class="_ _0"></span>h. <span class="_ _0"></span>Obowiązujące <span class="_ _0"></span>przepisy <span class="_ _0"></span>zawier<span class="_ _0"></span>ają r<span class="_ _0"></span>ównież <span class="_ _0"></span>niejasności, </div><div class="t m0 x8 hf y767 ff5 fs6 fc0 sc0 ls0 ws0">które <span class="_ _1d"> </span>powodu<span class="_ _0"></span>ją <span class="_ _1d"> </span>różnice <span class="_ _1d"> </span>w <span class="_ _1d"> </span>opiniach, <span class="_ _1d"> </span>co <span class="_ _1d"> </span>do <span class="_ _1d"> </span>interpretacji <span class="_ _1d"> </span>prawnej <span class="_ _1d"> </span>p<span class="_ _0"></span>rzepisów <span class="_ _1d"> </span>podatkowych <span class="_ _1d"> </span>zar<span class="_ _0"></span>ówno <span class="_ _1d"> </span>między </div><div class="t m0 x8 hf y768 ff5 fs6 fc0 sc0 ls0 ws0">organam<span class="_ _0"></span>i <span class="_ _10"></span>pań<span class="_ _0"></span>stwowymi, <span class="_ _1b"></span>jak <span class="_ _23"></span>i <span class="_ _10"></span>m<span class="_ _0"></span>iędzy <span class="_ _1b"></span>organam<span class="_ _0"></span>i <span class="_ _1b"></span>państwowymi <span class="_ _1b"></span>i <span class="_ _1b"></span>prze<span class="_ _0"></span>dsiębiorstwami. <span class="_ _1b"></span>Rozliczen<span class="_ _0"></span>ia <span class="_ _1b"></span>podatko<span class="_ _0"></span>we </div><div class="t m0 x8 hf y769 ff5 fs6 fc0 sc0 ls0 ws0">oraz inne <span class="_ _0"></span>(na przykład <span class="_ _0"></span>celne czy <span class="_ _0"></span>dewizowe) mogą b<span class="_ _0"></span>yć przedmiotem <span class="_ _0"></span>kontroli organów, <span class="_ _0"></span>które uprawnio<span class="_ _0"></span>ne są do </div><div class="t m0 x8 hf y76a ff5 fs6 fc0 sc0 ls0 ws0">nakładania <span class="_ _10"></span>istotnych <span class="_ _0"></span>kar, <span class="_ _0"></span>a <span class="_ _0"></span>ustalone <span class="_ _0"></span>w <span class="_ _10"></span>wyniku <span class="_ _0"></span>kontroli <span class="_ _0"></span>dodatkowe <span class="_ _10"></span>kwoty <span class="_ _0"></span>zobowiązań<span class="_ _0"></span> <span class="_ _0"></span>muszą <span class="_ _0"></span>zostać <span class="_ _0"></span>wp<span class="_ _0"></span>łacone </div><div class="t m0 x8 hf y76b ff5 fs6 fc0 sc0 ls0 ws0">wraz <span class="_ _10"></span>z <span class="_ _0"></span>od<span class="_ _0"></span>setkami. <span class="_ _0"></span>Z<span class="_ _0"></span>jawiska <span class="_ _0"></span>te <span class="_ _0"></span>p<span class="_ _0"></span>owodują, <span class="_ _10"></span>że <span class="_ _0"></span>ryzy<span class="_ _0"></span>ko <span class="_ _10"></span>podatkowe <span class="_ _10"></span>w <span class="_ _0"></span>Polsce <span class="_ _10"></span>jest <span class="_ _10"></span>wyższe <span class="_ _0"></span>n<span class="_ _0"></span>iż <span class="_ _10"></span>istniejące <span class="_ _0"></span>zwy<span class="_ _0"></span>kle <span class="_ _0"></span>w </div><div class="t m0 x8 hf y76c ff5 fs6 fc0 sc0 ls0 ws0">krajach <span class="_ _1"></span>o <span class="_ _b"></span>bardziej <span class="_ _1"></span>stabilnym <span class="_ _b"></span>systemie <span class="_ _1"></span>podatkowym. <span class="_ _1"></span>Rozliczenia <span class="_ _b"></span>pod<span class="_ _0"></span>atkowe <span class="_ _b"></span>mog<span class="_ _0"></span>ą <span class="_ _b"></span>zostać <span class="_ _1"></span>poddane <span class="_ _b"></span>kontro<span class="_ _0"></span>li <span class="_ _b"></span>przez </div><div class="t m0 x8 hb y76d ff5 fs6 fc0 sc0 ls0 ws0">okres <span class="_ _10"></span>pięciu <span class="_ _1b"></span>lat. <span class="_ _0"></span>W <span class="_ _10"></span>ef<span class="_ _0"></span>ekcie <span class="_ _10"></span>kwoty <span class="_ _10"></span>wy<span class="_ _0"></span>kazane <span class="_ _10"></span>w <span class="_ _10"></span>jedno<span class="_ _0"></span>stkowym <span class="_ _10"></span>sprawozdan<span class="_ _0"></span>iu <span class="_ _0"></span>fin<span class="_ _0"></span>ansowym <span class="_ _10"></span>mogą <span class="_ _10"></span>u<span class="_ _0"></span>lec<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span>zm<span class="_ _0"></span>ianie <span class="_ _1"></span> </span></div><div class="t m0 x8 hb y76e ff5 fs6 fc0 sc0 ls0 ws0">w <span class="_ _10"></span>późn<span class="_ _0"></span>iejszym <span class="_ _10"></span>term<span class="_ _0"></span>inie <span class="_ _10"></span>po <span class="_ _1b"></span>ostatecznym <span class="_ _1b"></span>ustaleniu <span class="_ _10"></span>ich <span class="_ _1b"></span>wysokości <span class="_ _1b"></span>przez <span class="_ _10"></span>o<span class="_ _0"></span>rgany <span class="_ _10"></span>skarbowe.<span class="_ _10"></span><span class="ff4"> <span class="_ _10"></span></span>Stan <span class="_ _1b"></span>zobowiązań<span class="_ _0"></span> <span class="_ _10"></span>z </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf40" class="pf w0 h0" ><div class="pc pc40 w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">64</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">tytułu <span class="_ _1e"> </span>podatku <span class="_ _2c"> </span>dochodowego <span class="_ _1e"> </span>od <span class="_ _2c"> </span>osób <span class="_ _1e"> </span>prawnych, <span class="_ _1e"> </span>w <span class="_ _1e"> </span>ocenie <span class="_ _1e"> </span>Z<span class="_ _0"></span>arządu <span class="_ _1e"> </span>Spółki, <span class="_ _1e"> </span>odzwierciedla <span class="_ _2c"> </span>na <span class="_ _1e"> </span>dzień </div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0">zatwierdzenia <span class="_ _1f"> </span>niniejszeg<span class="_ _0"></span>o <span class="_ _1f"> </span>jednostkowego <span class="_ _1f"> </span><span class="ff5">sprawo<span class="_ _0"></span>zdania <span class="_ _1f"> </span>finansowego <span class="_ _1f"> </span>niepewności <span class="_ _1f"> </span>w <span class="_ _1f"> </span>zakresie <span class="_ _1f"> </span>ujmowania </span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0">podatku do<span class="_ _0"></span>chodowego zgodnie z KIMSF 2<span class="_ _0"></span>3 </div><div class="t m0 x8 h1d y1ff ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y76f ff3 fs6 fc1 sc0 ls0 ws0">Udz<span class="_ _1"></span>ie<span class="_ _1"></span>lon<span class="_ _1"></span>e <span class="_ _1"></span>po<span class="_ _1"></span>ręc<span class="_ _1"></span>ze<span class="_ _1"></span>ni<span class="_ _1"></span>a<span class="ff2"> </span></div><div class="t m0 x8 h84 y162 ff2 fse fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y770 ff5 fs6 fc0 sc0 ls0 ws0">Według <span class="_ _0"></span>stanu na <span class="_ _0"></span>3<span class="ff4">1<span class="_ _0"></span> grudnia<span class="_ _0"></span> </span>2023 <span class="_ _0"></span>r. Sp<span class="_ _0"></span>ółka nie <span class="_ _0"></span>udzieliła żadny<span class="_ _0"></span>ch poręcze<span class="_ _0"></span>ń ani <span class="_ _0"></span>gwarancji, jak<span class="_ _0"></span>o zabez<span class="_ _0"></span>pieczenia </div><div class="t m0 x8 hf y771 ff5 fs6 fc0 sc0 ls0 ws0">umów stron trzecich, za <span class="_ _1"></span>wyjątkiem udzielonego przez Vercom S.A. <span class="_ _1"></span>poręczenia weksla in b<span class="_ _1"></span>lanco wystawionego </div><div class="t m0 x8 hb y772 ff5 fs6 fc0 sc0 ls0 ws0">przez <span class="_ _10"></span>Appchan<span class="_ _0"></span>ce <span class="_ _0"></span>Gro<span class="_ _0"></span>up <span class="_ _0"></span>Sp<span class="_ _0"></span>. <span class="_ _0"></span>z <span class="_ _10"></span>o.o., <span class="_ _10"></span>który <span class="_ _10"></span>zgodnie <span class="_ _10"></span>z <span class="_ _10"></span>deklar<span class="_ _0"></span>acją <span class="_ _0"></span>wek<span class="_ _0"></span>slową<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span></span>może <span class="_ _10"></span>zostać <span class="_ _10"></span>wypełnio<span class="_ _0"></span>ny <span class="_ _10"></span>w <span class="_ _10"></span>każdym </div><div class="t m0 x8 hf y773 ff5 fs6 fc0 sc0 ls0 ws0">czasie <span class="_ _1b"></span>w <span class="_ _10"></span>wy<span class="_ _0"></span>padku <span class="_ _1b"></span>niedokonania <span class="_ _1b"></span>spłaty <span class="_ _1b"></span>kredytu<span class="_ _0"></span> <span class="_ _10"></span>w <span class="_ _1b"></span>rachunku <span class="_ _1b"></span>bieżącym <span class="_ _1b"></span>Appchance<span class="_ _0"></span> <span class="_ _10"></span>Group <span class="_ _1b"></span>Sp. <span class="_ _1b"></span>z <span class="_ _1b"></span>o.o., <span class="_ _1b"></span>z <span class="_ _10"></span>kwo<span class="_ _0"></span>tą </div><div class="t m0 x8 hb y774 ff5 fs6 fc0 sc0 ls0 ws0">limitu wynoszącą<span class="_ _0"></span> 400 tys. zł<span class="ff4">. </span></div><div class="t m0 x8 hb y775 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y776 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y777 ff2 fs6 fc2 sc0 ls0 ws0">35.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Poz<span class="_ _1"></span>os<span class="_ _1"></span>ta<span class="_ _1"></span>łe <span class="_ _1"></span>zo<span class="_ _1"></span>bo<span class="_ _1"></span>wią<span class="_ _1"></span>zan<span class="_ _1"></span>i<span class="_ _1"></span>a<span class="ff2"> </span></span></span></div><div class="t m0 x8 hb y778 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y779 wde h83"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xc9 y779 w9b h83"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y779 wdf h83"><div class="t m0 x3b h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7c y779 we0 h83"><div class="t m0 x3b h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y77a wde h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _0"></span>krótkoterminowe<span class="ffb"> </span></div></div><div class="c xc9 y77a w9b h12"><div class="t m0 xd h11 y149 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y77a wdf h12"><div class="t m0 x90 hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7c y77a we0 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y77b wde h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu podatków (z wyłącz<span class="_ _0"></span>eniem <span class="ff9"> </span></div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls7 ws0">   <span class="ffe ls0">podatku dochodo<span class="_ _0"></span>wego) i podobnych świadczeń<span class="_ _0"></span> <span class="ff9"> </span></span></div></div><div class="c xc9 y77b w9b h30"><div class="t m0 xd hf y72b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y77b wdf h30"><div class="t m0 x1e hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">623<span class="ls0"> </span></div></div><div class="c x7c y77b we0 h30"><div class="t m0 x1e hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">265<span class="ls0"> </span></div></div><div class="c x8 y77c wde h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ie z tytułu nabycia udziałów Fre<span class="_ _0"></span>shmail Sp. z o.o.<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xc9 y77c w9b h12"><div class="t m0 xd hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y77c wdf h12"><div class="t m0 x61 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7c y77c we0 h12"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 500 </div></div><div class="c x8 y77d wde h7d"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu nabycia wartości <span class="_ _0"></span><span class="ff9">niematerialny<span class="_ _0"></span>ch </span></div></div><div class="c xc9 y77d w9b h7d"><div class="t m0 xd hf y77e ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y77d wdf h7d"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 053 </div></div><div class="c x7c y77d we0 h7d"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">3 007 </div></div><div class="c x8 y77f wde h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe<span class="ff9"> </span></div></div><div class="c xc9 y77f w9b h29"><div class="t m0 xd hf y120 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8e y77f wdf h29"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls1 ws0">15<span class="ls0"> </span></div></div><div class="c x7c y77f we0 h29"><div class="t m0 x89 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">6 </div></div><div class="c x8 y780 wde h43"><div class="t m0 xd h11 y4c3 ffc fs6 fc0 sc0 ls0 ws0">Pozostałe zo<span class="_ _0"></span>bowiązania razem<span class="ffb"> </span></div></div><div class="c xc9 y780 w9b h43"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y780 wdf h43"><div class="t m0 x81 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x7c y780 we0 h43"><div class="t m0 x81 h11 y99 ffb fs6 fc0 sc0 ls0 ws0">4 778 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y781 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y782 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y783 ff2 fs6 fc2 sc0 ls0 ws0">36.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Zat<span class="_ _1"></span>ru<span class="_ _1"></span>dni<span class="_ _1"></span>en<span class="_ _1"></span>ie<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb yb4 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y784 we1 h9f"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">w etatach </div></div><div class="c xcb y784 w12 h9f"><div class="t m0 x15 h10 y90 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcc y784 we2 h9f"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y784 we3 h9f"><div class="t m0 x1d h11 y226 ffb fs6 fc0 sc0 ls1 ws0">2023<span class="ls0"> </span></div></div><div class="c x16 y784 we4 h9f"><div class="t m0 x1d h11 y226 ffb fs6 fc0 sc0 ls1 ws0">2022<span class="ls0"> </span></div></div><div class="c x8 y785 we1 h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zatrudnien<span class="_ _0"></span>ie (średnie w <span class="ff9">okresie)<span class="_ _0"></span> </span></div></div><div class="c xcb y785 w12 h6e"><div class="t m0 xd hf y786 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcc y785 we2 h6e"><div class="t m0 x25 hb y786 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y785 we3 h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">53<span class="ls0"> </span></div></div><div class="c x16 y785 we4 h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">41<span class="ls0"> </span></div></div><div class="c x8 y787 we1 h6e"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zatrudnien<span class="_ _0"></span>ie na dzień sprawozdawczy<span class="ff9"> </span></div></div><div class="c xcb y787 w12 h6e"><div class="t m0 xd hf y786 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcc y787 we2 h6e"><div class="t m0 x25 hb y786 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x33 y787 we3 h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">64<span class="ls0"> </span></div></div><div class="c x16 y787 we4 h6e"><div class="t m0 x61 hf y43f ff9 fs6 fc0 sc0 ls1 ws0">39<span class="ls0"> </span></div></div><div class="c x8 y788 we1 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y788 w12 h12"><div class="t m0 x15 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcc y788 we2 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y788 we3 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y788 we4 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y294 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y789 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y78a ff2 fs6 fc2 sc0 ls0 ws0">37.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">In<span class="_ _1"></span>st<span class="_ _1"></span>rume<span class="_ _1"></span>n<span class="_ _1"></span>ty <span class="_ _1"></span>fin<span class="_ _b"></span>ansow<span class="_ _1"></span>e </span></span></div><div class="t m0 x8 h1 y78b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y78c ff5 fs6 fc0 sc0 ls0 ws0">Pon<span class="_ _1"></span>iżs<span class="_ _1"></span>za <span class="_ _22"> </span>tab<span class="_ _1"></span>ela <span class="_ _22"> </span>prz<span class="_ _1"></span>edst<span class="_ _1"></span>awia<span class="_ _1"></span>  wa<span class="_ _1"></span>rtoś<span class="_ _1"></span>ć <span class="_ _22"> </span>godz<span class="_ _1"></span>iwą <span class="_ _1d"> </span>instru<span class="_ _1"></span>ment<span class="_ _1"></span>ów <span class="_ _22"> </span>Spół<span class="_ _1"></span>ki  <span class="ff4">V<span class="_ _1"></span>erco<span class="_ _1"></span>m  <span class="ff5">S<span class="_ _1"></span>.A.<span class="_ _1"></span>,  p<span class="_ _1"></span>ogru<span class="_ _1"></span>powa<span class="_ _1"></span>nych<span class="_ _1"></span>  we<span class="_ _1"></span>dłu<span class="_ _1"></span>g </span></span></div><div class="t m0 x8 hb y58a ff4 fs6 fc0 sc0 ls0 ws0">trz<span class="_ _1"></span>ypoz<span class="_ _1"></span>iomo<span class="_ _1"></span>wej<span class="_ _1"></span> hi<span class="_ _1"></span>era<span class="_ _1"></span>rchii<span class="_ _1"></span>, g<span class="_ _1"></span>dzie<span class="_ _1"></span>: </div><div class="t m0 x8 hb y58b ff4 fs6 fc0 sc0 ls0 ws0">Poz<span class="_ _1"></span>iom<span class="_ _1"></span> <span class="_ _23"></span>1 <span class="_ _1c"></span>- <span class="_ _23"></span><span class="ff5">wart<span class="_ _1"></span>oś<span class="_ _1"></span>ć <span class="_ _23"></span>godzi<span class="_ _1"></span>wa <span class="_ _1b"></span>opart<span class="_ _1"></span>a <span class="_ _23"></span>jes<span class="_ _1"></span>t <span class="_ _23"></span>o <span class="_ _23"></span>ceny <span class="_ _1b"></span>giełd<span class="_ _1"></span>owe<span class="_ _1"></span> <span class="_ _23"> </span>(nieko<span class="_ _1"></span>rygo<span class="_ _1"></span>wane<span class="_ _1"></span>) <span class="_ _23"></span>ofer<span class="_ _1"></span>owan<span class="_ _1"></span>e <span class="_ _23"></span>za<span class="_ _1"></span> <span class="_ _23"> </span>ident<span class="_ _1"></span>ycz<span class="_ _1"></span>ne <span class="_ _23"></span>akt<span class="_ _1"></span>ywa <span class="ff4"> </span></span></div><div class="t m0 x8 hb y58c ff5 fs6 fc0 sc0 ls0 ws0">lub <span class="_ _1"></span>zob<span class="_ _1"></span>owią<span class="_ _1"></span>zan<span class="_ _1"></span>ia <span class="_ _1"></span>na <span class="_ _1"></span>akt<span class="_ _1"></span>ywnych<span class="_ _1"></span> ryn<span class="_ _1"></span>kach<span class="_ _1"></span>;<span class="ff4"> </span></div><div class="t m0 x8 hb y58d ff4 fs6 fc0 sc0 ls0 ws0">Poz<span class="_ _1"></span>iom<span class="_ _1"></span> <span class="_ _1b"></span>2 <span class="_ _10"></span>- <span class="_ _1b"></span><span class="ff5">wart<span class="_ _1"></span>ość<span class="_ _1"></span> <span class="_ _10"></span>godziwa<span class="_ _1"></span> <span class="_ _1b"></span>ust<span class="_ _1"></span>ala<span class="_ _1"></span>na <span class="_ _10"></span>jest <span class="_ _10"></span>na <span class="_ _10"></span>bazie <span class="_ _10"></span>wart<span class="_ _1"></span>ości <span class="_ _10"></span>obse<span class="_ _1"></span>rwo<span class="_ _1"></span>wany<span class="_ _1"></span>ch <span class="_ _10"></span>na <span class="_ _10"></span>rynku<span class="ff4">, <span class="_ _10"></span></span>jednakż<span class="_ _1"></span>e <span class="_ _10"></span>niebę<span class="_ _1"></span>dący<span class="_ _1"></span>ch </span></div><div class="t m0 x8 hb y58e ff5 fs6 fc0 sc0 ls0 ws0">bez<span class="_ _1"></span>pośr<span class="_ _1"></span>edni<span class="_ _1"></span>m <span class="_ _30"> </span>kwoto<span class="_ _1"></span>wan<span class="_ _1"></span>iem <span class="_ _30"> </span>rynkow<span class="_ _1"></span>ym<span class="_ _1"></span> <span class="_ _21"> </span>(np. <span class="_ _c"> </span>usta<span class="_ _1"></span>lan<span class="_ _1"></span>e <span class="_ _30"> </span>są <span class="_ _21"> </span>prze<span class="_ _1"></span>z <span class="_ _30"> </span>odnie<span class="_ _1"></span>sie<span class="_ _1"></span>nie<span class="_ _1"></span> <span class="_ _30"> </span>bezpoś<span class="_ _1"></span>redni<span class="_ _1"></span>e <span class="_ _30"> </span>lub <span class="_ _30"> </span>pośre<span class="_ _1"></span>dni<span class="_ _1"></span>e <span class="ff4"> </span></div><div class="t m0 x8 hb y78d ff5 fs6 fc0 sc0 ls0 ws0">do p<span class="_ _1"></span>odobn<span class="_ _1"></span>ych <span class="_ _1"></span>ins<span class="_ _1"></span>tru<span class="_ _1"></span>ment<span class="_ _1"></span>ów <span class="_ _1"></span>ist<span class="_ _1"></span>nie<span class="_ _1"></span>jąc<span class="_ _1"></span>ych <span class="_ _1"></span>na r<span class="_ _1"></span>ynku<span class="_ _1"></span>);<span class="ff4"> </span></div><div class="t m0 x8 hb y590 ff4 fs6 fc0 sc0 ls0 ws0">Poz<span class="_ _1"></span>iom<span class="_ _1"></span> <span class="_ _1d"> </span>3 <span class="_ _1d"> </span>- <span class="_ _1d"> </span><span class="ff5">wartoś<span class="_ _1"></span>ć <span class="_ _1d"> </span>god<span class="_ _1"></span>ziw<span class="_ _1"></span>a <span class="_ _1d"> </span>usta<span class="_ _1"></span>lan<span class="_ _1"></span>a <span class="_ _1d"> </span>jes<span class="_ _1"></span>t <span class="_ _1d"> </span>na <span class="_ _1d"> </span>baz<span class="_ _1"></span>ie <span class="_ _1c"> </span>różnych <span class="_ _1d"> </span>te<span class="_ _1"></span>chni<span class="_ _1"></span>k <span class="_ _1d"> </span>wyc<span class="_ _1"></span>eny <span class="_ _1c"> </span>nieopi<span class="_ _1"></span>era<span class="_ _1"></span>jącyc<span class="_ _1"></span>h <span class="_ _1d"> </span>si<span class="_ _1"></span>ę<span class="ff4">, <span class="_ _1d"> </span></span>jedn<span class="_ _1"></span>akże<span class="_ _1"></span> </span></div><div class="t m0 x8 hb y591 ff4 fs6 fc0 sc0 ls0 ws0">o j<span class="_ _1"></span>aki<span class="_ _1"></span>ekol<span class="_ _1"></span>wie<span class="_ _1"></span>k o<span class="_ _1"></span>bserw<span class="_ _1"></span>owal<span class="_ _1"></span>ne da<span class="_ _1"></span>ne <span class="_ _1"></span>rynko<span class="_ _1"></span>we. </div><div class="t m0 x8 hb y592 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf41" class="pf w0 h0" ><div class="pc pc41 w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXUAAAWQCAIAAAAqWUO9AAAACXBIWXMAAAk6AAAWJQEqRHiZAAANg0lEQVR42u3dQYpCQQxAQTN4/yu/WbgWQQh+26ojRHh0vovcbgALqqkMAtjwZwSAvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A53L/CFhqi/tqgP0I0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF+A13I+AYM2MI11FNZRCA/QjQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQF4C3VYYAbLRl9AWwHwH6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAK9VhgBstGX0BbAfAfoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gLwHvdhgaW2uD8N2I8A+xGA/QiwHwH6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLgL4A+gLoC4C+APoC6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC/Ax1SGAGy0ZfQFsB8B+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AgBwHZX3C7DFfXsA4Nv2I+8XYIvvL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A+gKgL4C+APoCoC+AvgD6AqAvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvwHEqQwA2jL4A9iNAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQFuJS7EXCkmTGEz/8K7tsD9iNAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF+D3VIYAbBh9AexHgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC+AvgDoC6AvgL4A6AugL4C+AOgLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AugLoC8A+gLoC6AvAPoC6AugLwD6AlxHZQjAhtEXwH4E6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6AugLgL4A+gLoC4C+APoC6AuAvgD6ApzLfRLA+wX4Mu6rAfYjwPsF4MH3F0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXgCcqQwA2jL4A9iNAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAX4FzukwBL3D8CvF+Ab+P7C2A/ArxfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfgAuqDAHYMPoC2I8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0BAAA4nPuNAID3C8CD/48AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AfQFQF8AfQH0BUBfAH0B9AVAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwB9AdAXQF8AfQHQF0BfAH0B0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BdAXwD0BdAXQF8A9AXQF0BfAPQF0BcAfQH0BdAXAH0B9AXQFwB9AfQF0BcAfQH0BQDgqcr7BdjyD7sSmlmUJnJmAAAAAElFTkSuQmCC"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">65</span> </span></span></div></div><div class="c x8 y78e we5 ha0"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x31 y78f we6 ha1"><div class="t m0 x19 h2d y413 ffc fs0 fc0 sc0 ls0 ws0">Wartość <span class="ffb"> </span></div><div class="t m0 x15 h2d y453 ffc fs0 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x7a y78e we7 ha0"><div class="t m0 x88 h11 y466 ffc fs6 fc0 sc0 ls0 ws0">Wartość go<span class="_ _0"></span>dziwa<span class="ffb"> </span></div></div><div class="c x8 y78f we5 ha0"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7a y78f we8 ha0"><div class="t m0 x42 ha2 y790 ff9 fs11 fc0 sc0 ls0 ws0">Poziom 1 </div></div><div class="c xc4 y78f we9 ha0"><div class="t m0 x42 ha2 y790 ff9 fs11 fc0 sc0 ls0 ws0">Poziom 2 </div></div><div class="c xa3 y78f we8 ha0"><div class="t m0 x42 ha2 y790 ff9 fs11 fc0 sc0 ls0 ws0">Poziom 3 </div></div><div class="c xcd y78f wea ha0"><div class="t m0 x15 h2d yf6 ffc fs0 fc0 sc0 ls0 ws0">Ogółem<span class="ffb"> </span></div></div><div class="c x8 y5f3 web h67"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _0"></span>ceniane według zam<span class="_ _0"></span>ortyzowanego ko<span class="_ _0"></span>sztu<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y791 we5 h49"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x31 y791 we6 h49"><div class="t m0 x28 hf yca ff9 fs6 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c x7a y791 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y791 we9 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y791 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y791 wea h49"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y678 we5 h67"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x31 y678 we6 h67"><div class="t m0 x2c hf yca ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x7a y678 we8 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y678 we9 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y678 we8 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y678 wea h67"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y792 we5 h49"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich <span class="ff9">ekwiwalenty<span class="_ _0"></span> </span></div></div><div class="c x31 y792 we6 h49"><div class="t m0 x2c hf yca ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x7a y792 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y792 we9 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y792 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y792 wea h49"><div class="t m0 x15 h11 yca ffb fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x8 y354 we5 h6e"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y354 we6 h6e"><div class="t m0 x2c h11 y43f ffb fs6 fc0 sc0 ls0 ws0">46 000 </div></div><div class="c x7a y354 we8 h6e"><div class="t m0 x18 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y354 we9 h6e"><div class="t m0 x18 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y354 we8 h6e"><div class="t m0 x18 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y354 wea h6e"><div class="t m0 x1b h11 y43f ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y793 we5 h6f"><div class="t m0 xce h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x31 y793 we6 h6f"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7a y793 we8 h6f"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y793 we9 h6f"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa3 y793 we8 h6f"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcd y793 wea h6f"><div class="t m0 xd hb y531 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y794 web h67"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania finansowe <span class="_ _0"></span>wyceniane według zam<span class="_ _0"></span>ortyzowanego<span class="_ _0"></span> kosztu<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y795 we5 h76"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów i poży<span class="_ _0"></span>czek<span class="ff9"> </span></div></div><div class="c x31 y795 we6 h76"><div class="t m0 x40 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">112 485 </div></div><div class="c x7a y795 we8 h76"><div class="t m0 x18 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y795 we9 h76"><div class="t m0 xd hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">113 615 </div></div><div class="c xa3 y795 we8 h76"><div class="t m0 x18 hf y4c1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y795 wea h76"><div class="t m0 x25 h11 y4c1 ffb fs6 fc0 sc0 ls0 ws0">113 615 </div></div><div class="c x8 y796 we5 h49"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu nabycia akcji własnych<span class="_ _0"></span> <span class="ff9"> </span></div></div><div class="c x31 y796 we6 h49"><div class="t m0 x1e hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7a y796 we8 h49"><div class="t m0 x23 hf y797 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y796 we9 h49"><div class="t m0 x23 hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa3 y796 we8 h49"><div class="t m0 x23 hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcd y796 wea h49"><div class="t m0 x1b h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y6e4 we5 h67"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x31 y6e4 we6 h67"><div class="t m0 x1e hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x7a y6e4 we8 h67"><div class="t m0 x23 hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y6e4 we9 h67"><div class="t m0 x23 hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xa3 y6e4 we8 h67"><div class="t m0 x23 hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcd y6e4 wea h67"><div class="t m0 x1b h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y636 we5 h49"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x31 y636 we6 h49"><div class="t m0 x2c hf yca ff9 fs6 fc0 sc0 ls0 ws0">19 325 </div></div><div class="c x7a y636 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y636 we9 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y636 we8 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y636 wea h49"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y4e2 we5 h67"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia pozostałe<span class="ff9"> </span></div></div><div class="c x31 y4e2 we6 h67"><div class="t m0 x28 hf yca ff9 fs6 fc0 sc0 ls0 ws0">1 068 </div></div><div class="c x7a y4e2 we8 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y4e2 we9 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa3 y4e2 we8 h67"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y4e2 wea h67"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y798 we5 h6f"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x31 y798 we6 h6f"><div class="t m0 x40 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">132 878 </div></div><div class="c x7a y798 we8 h6f"><div class="t m0 x18 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y798 we9 h6f"><div class="t m0 xd h11 y43f ffb fs6 fc0 sc0 ls0 ws0">113 615 </div></div><div class="c xa3 y798 we8 h6f"><div class="t m0 x18 h11 y43f ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xcd y798 wea h6f"><div class="t m0 x1b h11 y43f ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y778 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y528 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y799 wec h89"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xcf y269 wed ha3"><div class="t m0 x26 h2d y74e ffc fs0 fc0 sc0 ls0 ws0">Wartość <span class="ffb"> </span></div><div class="t m0 x25 h2d y79a ffc fs0 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c xbd y799 w27 h89"><div class="t m0 x12 h11 ya5 ffc fs6 fc0 sc0 ls0 ws0">Wartość go<span class="_ _0"></span>dziwa<span class="ffb"> </span></div></div><div class="c x8 y269 wec ha4"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xbd y269 wee ha4"><div class="t m0 x42 ha2 y6dc ff9 fs11 fc0 sc0 ls0 ws0">Poziom </div><div class="t m0 x1a ha2 y119 ff9 fs11 fc0 sc0 ls0 ws0">1 </div></div><div class="c xc4 y269 wef ha4"><div class="t m0 x19 ha2 y9a ff9 fs11 fc0 sc0 ls0 ws0">Poziom 2 </div></div><div class="c xc3 y269 wf0 ha4"><div class="t m0 x42 ha2 y6dc ff9 fs11 fc0 sc0 ls0 ws0">Poziom </div><div class="t m0 x28 ha2 y119 ff9 fs11 fc0 sc0 ls0 ws0">3 </div></div><div class="c xd0 y269 wf1 ha4"><div class="t m0 xf h2d y1e9 ffc fs0 fc0 sc0 ls0 ws0">Ogółem<span class="ffb"> </span></div></div><div class="c x8 y79b wec h42"><div class="t m0 xd h11 y79c ffc fs6 fc0 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _0"></span>ceniane w warto<span class="_ _0"></span>ści godziwej przez </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">wynik finansowy<span class="_ _0"></span> </div></div><div class="c xcf y79b wed h42"><div class="t m0 xd h11 y77e ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y79b wee h42"><div class="t m0 xd hb y77e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y79b wef h42"><div class="t m0 xd hb y77e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y79b wf0 h42"><div class="t m0 xd hb y77e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y79b wf1 h42"><div class="t m0 xd hb y77e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y79d wec h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Opcje zakupu u<span class="_ _0"></span>działów PushPushGo Sp. <span class="_ _0"></span>z o.o.<span class="ff9"> </span></div></div><div class="c xcf y79d wed h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c xbd y79d wee h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y79d wef h12"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y79d wf0 h12"><div class="t m0 x3b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c xd0 y79d wf1 h12"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x8 y79e wec h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y79e wed h12"><div class="t m0 x2b h11 y90 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c xbd y79e wee h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y79e wef h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y79e wf0 h12"><div class="t m0 x3b h11 y90 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c xd0 y79e wf1 h12"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x8 y3a4 wec ha5"><div class="t m0 xd1 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y3a4 wed ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y3a4 wee ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y3a4 wef ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y3a4 wf0 ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y3a4 wf1 ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7a0 wbe h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _0"></span>ceniane według zam<span class="_ _0"></span>ortyzowanego ko<span class="_ _0"></span>sztu<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y687 wec h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c xcf y687 wed h29"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c xbd y687 wee h29"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y687 wef h29"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y687 wf0 h29"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y687 wf1 h29"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 ye5 wec h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c xcf ye5 wed h12"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c xbd ye5 wee h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 ye5 wef h12"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 ye5 wf0 h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 ye5 wf1 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y7a1 wec h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xcf y7a1 wed h12"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c xbd y7a1 wee h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y7a1 wef h12"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y7a1 wf0 h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y7a1 wf1 h12"><div class="t m0 xf h11 y90 ffb fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x8 y1f wec h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y1f wed h12"><div class="t m0 x19 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">41 926 </div></div><div class="c xbd y1f wee h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y1f wef h12"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y1f wf0 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y1f wf1 h12"><div class="t m0 x6c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y7a2 wec h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania finansowe <span class="_ _0"></span>wyceniane według </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c xcf y7a2 wed h30"><div class="t m0 xd h11 y149 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y7a2 wee h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y7a2 wef h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y7a2 wf0 h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y7a2 wf1 h30"><div class="t m0 xd hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7a3 wec h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów i <span class="_ _0"></span>pożyczek<span class="ff9"> </span></div></div><div class="c xcf y7a3 wed h29"><div class="t m0 x26 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">152 163 </div></div><div class="c xbd y7a3 wee h29"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y7a3 wef h29"><div class="t m0 x42 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">154 024 </div></div><div class="c xc3 y7a3 wf0 h29"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y7a3 wf1 h29"><div class="t m0 x42 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">154 024 </div></div><div class="c x8 y7a4 wec h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c xcf y7a4 wed h12"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">16 052 </div></div><div class="c xbd y7a4 wee h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y7a4 wef h12"><div class="t m0 x23 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y7a4 wf0 h12"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y7a4 wf1 h12"><div class="t m0 x1a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y7a5 wec h7d"><div class="t m0 xd hf yd2 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia pozostałe<span class="ff9"> </span></div></div><div class="c xcf y7a5 wed h7d"><div class="t m0 x40 hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">4 512 </div></div><div class="c xbd y7a5 wee h7d"><div class="t m0 x1a hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y7a5 wef h7d"><div class="t m0 x23 hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc3 y7a5 wf0 h7d"><div class="t m0 x1a hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y7a5 wf1 h7d"><div class="t m0 x1a h11 yd2 ffb fs6 fc0 sc0 ls0 ws0">(*) </div></div><div class="c x8 y7a6 wec h43"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y7a6 wed h43"><div class="t m0 x26 h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">172 727 </div></div><div class="c xbd y7a6 wee h43"><div class="t m0 x1a h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y7a6 wef h43"><div class="t m0 x42 h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">154 024 </div></div><div class="c xc3 y7a6 wf0 h43"><div class="t m0 x1a h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y7a6 wf1 h43"><div class="t m0 x6c h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h6b y331 ff1 fs1 fc0 sc0 ls0 ws0">(<span class="ff6">*) <span class="_ _1"></span>War<span class="_ _1"></span>toś<span class="_ _1"></span>ć k<span class="_ _1"></span>się<span class="_ _1"></span>gow<span class="_ _1"></span>a poż<span class="_ _1"></span>yc<span class="_ _1"></span>ze<span class="_ _1"></span>k u<span class="_ _1"></span>dzi<span class="_ _1"></span>elo<span class="_ _1"></span>nyc<span class="_ _1"></span>h, <span class="_ _1"></span>nale<span class="_ _1"></span>żn<span class="_ _1"></span>ośc<span class="_ _1"></span>i i <span class="_ _1"></span>zobo<span class="_ _1"></span>wią<span class="_ _1"></span>zań<span class="_ _1"></span> hand<span class="_ _1"></span>low<span class="_ _1"></span>yc<span class="_ _1"></span>h or<span class="_ _1"></span>az <span class="_ _1"></span>poz<span class="_ _1"></span>ost<span class="_ _1"></span>ały<span class="_ _1"></span>ch <span class="_ _1"></span>zob<span class="_ _1"></span>owi<span class="_ _1"></span>ązań<span class="_ _1"></span> je<span class="_ _1"></span>st<span class="_ _1"></span> zb<span class="_ _1"></span>liż<span class="_ _1"></span>ona<span class="_ _1"></span> </span></div><div class="t m0 x8 hb y765 ff6 fs1 fc0 sc0 ls0 ws0">do i<span class="_ _1"></span>ch <span class="_ _1"></span>war<span class="_ _1"></span>toś<span class="_ _1"></span>ci<span class="_ _1"></span> god<span class="_ _1"></span>ziw<span class="_ _1"></span>ej<span class="_ _1"></span> z <span class="_ _1"></span>uwa<span class="_ _1"></span>gi, <span class="_ _1"></span>w <span class="_ _1"></span>sz<span class="_ _1"></span>cze<span class="_ _1"></span>gól<span class="_ _1"></span>nośc<span class="_ _1"></span>i,<span class="_ _1"></span> na <span class="_ _1"></span>kr<span class="_ _1"></span>ótk<span class="_ _1"></span>ote<span class="_ _1"></span>rm<span class="_ _1"></span>inowy<span class="_ _1"></span> c<span class="_ _1"></span>hara<span class="_ _1"></span>kt<span class="_ _1"></span>er t<span class="_ _1"></span>yc<span class="_ _1"></span>h i<span class="_ _1"></span>nst<span class="_ _1"></span>rume<span class="_ _1"></span>ntó<span class="_ _1"></span>w.<span class="ff4 fs6"> </span></div><div class="t m0 x8 h4b y7a7 ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h27 y7a8 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7a9 ff5 fs6 fc0 sc0 ls0 ws0">W okresach zakończonych <span class="ff4">3<span class="_ _0"></span>1 grudnia <span class="ls1">202</span>3 r. <span class="_ _1"></span>oraz 31 grudnia <span class="ls1">202</span>2 <span class="_ _1"></span>r. <span class="ff5">nie wystąpiły przesunięcia instrumentó<span class="_ _0"></span>w </span></span></div><div class="t m0 x8 hb y7aa ff5 fs6 fc0 sc0 ls0 ws0">finansowych<span class="_ _0"></span> pomiędzy Poziomami 1 i 2<span class="_ _0"></span> hierarchii wartości godziwe<span class="_ _0"></span>j.<span class="_ _0"></span><span class="ff4">  </span></div><div class="t m0 x8 hf y7ab ff5 fs6 fc0 sc0 ls0 ws0">Wycena <span class="_ _1c"> </span>ak<span class="_ _0"></span>tywów <span class="_ _1c"> </span>oraz <span class="_ _1d"> </span>zobowiązań <span class="_ _1c"> </span>z <span class="_ _1c"> </span>ty<span class="_ _0"></span>tułu <span class="_ _1c"> </span>pochodny<span class="_ _0"></span>ch <span class="_ _1c"> </span>instrumentów <span class="_ _1d"> </span>finansowych <span class="_ _1c"> </span>k<span class="_ _0"></span>lasyfikowana <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>d<span class="_ _0"></span>o </div><div class="t m0 x8 hf y7ac ff5 fs6 fc0 sc0 ls0 ws0">poziomu <span class="_ _10"></span>3 <span class="_ _0"></span>w <span class="_ _0"></span>h<span class="_ _0"></span>ierarchii <span class="_ _0"></span>wartości <span class="_ _0"></span>godziwej, <span class="_ _10"></span>natomiast <span class="_ _0"></span>zo<span class="_ _0"></span>bowiązania <span class="_ _0"></span>z <span class="_ _10"></span>tytułu <span class="_ _0"></span>kr<span class="_ _0"></span>edytów <span class="_ _0"></span>i <span class="_ _0"></span>p<span class="_ _0"></span>ożyczek <span class="_ _10"></span>do <span class="_ _0"></span>poziomu </div><div class="t m0 x8 hb y7ad ff4 fs6 fc0 sc0 ls0 ws0">2. </div><div class="t m0 x8 hb y7ae ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7af ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7b0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf42" class="pf w0 h0" ><div class="pc pc42 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">66</span> </span></span></div></div><div class="c x8 y7b1 wf2 ha6"><div class="t m0 x25 h1d y7b2 ff2 fs6 fc0 sc0 ls0 ws0">Instrument </div></div><div class="c x5 y7b1 wf3 ha6"><div class="t m0 x25 h1d y7b2 ff2 fs6 fc0 sc0 ls0 ws0">Metoda wyceny<span class="_ _0"></span> </div></div><div class="c xa1 y7b1 wf4 ha6"><div class="t m0 x25 h1d y7b2 ff3 fs6 fc0 sc0 ls0 ws0">Główne dane w m<span class="_ _0"></span>odelu wyceny<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x8 y7b3 wf2 ha7"><div class="t m0 x25 hb y7b4 ff4 fs6 fc0 sc0 ls0 ws0">Opcja call </div></div><div class="c x5 y7b3 wf3 ha7"><div class="t m0 x25 hb y7b5 ff4 fs6 fc0 sc0 ls0 ws0">Model symu<span class="_ _0"></span>lacji Monte- </div><div class="t m0 x25 hb y7b6 ff4 fs6 fc0 sc0 ls0 ws0">Carlo <span class="ff5">–</span> po<span class="_ _0"></span>ziom 3 </div></div><div class="c xa1 y7b3 wf4 ha7"><div class="t m0 x25 hf y7b7 ff5 fs6 fc0 sc0 ls0 ws0">Wartość akcji ustalon<span class="_ _0"></span>a w oparciu o sym<span class="_ _0"></span>ulację </div><div class="t m0 x25 hf y7b8 ff5 fs6 fc0 sc0 ls0 ws0">wartości rynk<span class="_ _0"></span>owej spółki, Średnia oczek<span class="_ _0"></span>iwana </div><div class="t m0 x25 hf y7b9 ff5 fs6 fc0 sc0 ls0 ws0">wartość wskaźnik<span class="_ _0"></span>a EV/EBITDA szacowana </div><div class="t m0 x25 hf y7ba ff5 fs6 fc0 sc0 ls0 ws0">dla spółek z <span class="_ _0"></span>sektora na danych historycz<span class="_ _0"></span>nych, </div><div class="t m0 x25 hf y7bb ff5 fs6 fc0 sc0 ls0 ws0">wartość EBITDA imp<span class="_ _0"></span>likowana z symu<span class="_ _0"></span>lowanej </div><div class="t m0 x25 hf y7bc ff5 fs6 fc0 sc0 ls0 ws0">wartości rynk<span class="_ _0"></span>owej Spółki i oczekiwanej </div><div class="t m0 x25 hf y679 ff5 fs6 fc0 sc0 ls0 ws0">wartości wskaźnika <span class="_ _0"></span>EV/EBITDA, Stopa woln<span class="_ _0"></span>a </div><div class="t m0 x25 hf y48f ff5 fs6 fc0 sc0 ls0 ws0">od ryzyka impliko<span class="_ _0"></span>wana z notowań rynko<span class="_ _0"></span>wych, </div><div class="t m0 x25 hf y148 ff5 fs6 fc0 sc0 ls0 ws0">Zmienność ce<span class="_ _0"></span>n akcji szacowana <span class="_ _0"></span>dla spółek z </div><div class="t m0 x25 hb y90 ff4 fs6 fc0 sc0 ls0 ws0">sektora na d<span class="_ _0"></span>anych historycznych </div></div><div class="c x8 y7bd wf2 ha8"><div class="t m0 x25 hb y536 ff4 fs6 fc0 sc0 ls0 ws0">Kredyty b<span class="_ _0"></span>ankowe </div></div><div class="c x5 y7bd wf3 ha8"><div class="t m0 x25 hb y7be ff4 fs6 fc0 sc0 ls0 ws0">Zdyskonto<span class="_ _0"></span>wane </div><div class="t m0 x25 hb y536 ff5 fs6 fc0 sc0 ls0 ws0">przepływy<span class="_ _0"></span> pieniężne –<span class="ff4"> </span></div><div class="t m0 x25 hb y7b2 ff4 fs6 fc0 sc0 ls0 ws0">poziom 2 </div></div><div class="c xa1 y7bd wf4 ha8"><div class="t m0 x25 hb y7bf ff4 fs6 fc0 sc0 ls0 ws0">Stopa procentowa <span class="_ _0"></span>EURIBOR <span class="ff5">i m<span class="_ _0"></span>arża </span></div><div class="t m0 x25 hb y7c0 ff5 fs6 fc0 sc0 ls0 ws0">związana z<span class="ff4"> r<span class="_ _0"></span>yzykiem kredytowym Gru<span class="_ _0"></span>py </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb yd8 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7c1 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>poniższej tabeli <span class="_ _b"></span>zap<span class="_ _0"></span>rezentowano zmiany <span class="_ _1"></span>wartości <span class="ff4">godziwych <span class="_ _1"></span>poziomu <span class="_ _1"></span>3 <span class="_ _1"></span>w <span class="_ _1"></span>trakcie <span class="_ _1"></span>okresu <span class="_ _1"></span>sprawozdawc<span class="_ _0"></span>zego. </span></div><div class="t m0 x8 hb y7c2 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y1d3 w6a ha9"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x8b y1d3 wf5 ha9"><div class="t m0 x51 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y1d3 wf6 ha9"><div class="t m0 x3f h11 y48f ffb fs6 fc0 sc0 ls0 ws0">Instrumenty </div><div class="t m0 x26 h11 y8f ffb fs6 fc0 sc0 ls0 ws0">pochodne - opcj<span class="_ _0"></span>e </div><div class="t m0 x8a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">call </div></div><div class="c x8 y3c6 w6a h82"><div class="t m0 xd h11 y175 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 1<span class="ffb"> <span class="_ _0"></span>stycznia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x8b y3c6 wf5 h82"><div class="t m0 xd h11 y175 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y3c6 wf6 h82"><div class="t m0 x8a h11 y654 ffb fs6 fc0 sc0 ls1 ws0">625<span class="ls0"> </span></div></div><div class="c x8 y3a3 w6a h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zmiana warto<span class="_ _0"></span>ści z tytułu wyceny<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x8b y3a3 wf5 h1f"><div class="t m0 xd hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y3a3 wf6 h1f"><div class="t m0 xba hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">(3) </div></div><div class="c x8 y59b w6a h59"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2022 r. <span class="_ _0"></span> </span></div></div><div class="c x8b y59b wf5 h59"><div class="t m0 xd h11 y400 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y59b wf6 h59"><div class="t m0 x8a h11 y400 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x8 y7c3 w6a h59"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zmiana warto<span class="_ _0"></span>ści z tytułu wyceny<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x8b y7c3 wf5 h59"><div class="t m0 xd h11 y400 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y7c3 wf6 h59"><div class="t m0 x79 hf y400 ff9 fs6 fc0 sc0 ls0 ws0">(622) </div></div><div class="c x8 y7c4 w6a h59"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Stan na dzień 31<span class="_ _0"></span><span class="ffb"> grudnia 2023 r. <span class="_ _0"></span> </span></div></div><div class="c x8b y7c4 wf5 h59"><div class="t m0 xd h11 y400 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y7c4 wf6 h59"><div class="t m0 x73 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y7c5 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y7c6 ff5 fs6 fc0 sc0 ls0 ws0">W  poniższej  tabeli  zaprezentowan<span class="_ _0"></span>o  pozycje  dochodów,  kosztów,  zyskó<span class="_ _0"></span>w  lub  strat  i <span class="_ _22"> </span>inn<span class="_ _0"></span>ych  całkowitych </div><div class="t m0 x8 hb y55f ff5 fs6 fc0 sc0 ls0 ws0">dochodów, <span class="_ _0"></span>w których ujmowany jest wyn<span class="_ _0"></span>ik na wycenie i rozliczeniu instrum<span class="_ _0"></span>entów finansowych<span class="_ _10"></span><span class="ff4">. </span></div><div class="t m0 x8 hb y787 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7a wf7 haa"><div class="t m0 xd hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7 y7a wf8 haa"><div class="t m0 xd hf yd2 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y7a wf9 haa"><div class="t m0 x19 hf y7c7 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y7a wfa haa"><div class="t m0 x3d h11 y7c7 ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div></div><div class="c x8 y7c8 wf7 h73"><div class="t m0 x57 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7 y7c8 wf8 h73"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y7c8 wf9 h73"><div class="t m0 xd hb y5a9 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y7c8 wfa h73"><div class="t m0 x29 h11 yb1 ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x8 y7c9 wf7 hab"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7 y7c9 wf8 hab"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x76 y7c9 wf9 hab"><div class="t m0 xd h10 y1e0 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c xd2 y7c9 wfb hab"><div class="t m0 x25 h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd3 y7c9 wfc hab"><div class="t m0 x25 h11 y1e0 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y564 wf7 h85"><div class="t m0 xd hf y5de ffe fs6 fc0 sc0 ls0 ws0">Przychody fin<span class="_ _0"></span>ansowe z tytułu odsetek </div><div class="t m0 xd hf y411 ffe fs6 fc0 sc0 ls0 ws0">od aktywó<span class="_ _0"></span>w finansowych </div><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">wycenianych w <span class="_ _0"></span>zamortyzowanym </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">koszcie </div></div><div class="c x7 y564 wf8 h85"><div class="t m0 xd hf y411 ff9 fs6 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe wyceniane </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">według zam<span class="_ _0"></span>ortyzowanego kosztu<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x76 y564 wf9 h85"><div class="t m0 x1f h14 y5df ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xd2 y564 wfb h85"><div class="t m0 x23 hf y5df ff9 fs6 fc0 sc0 ls1 ws0">958<span class="ls0"> </span></div></div><div class="c xd3 y564 wfc h85"><div class="t m0 x1a hf y5df ff9 fs6 fc0 sc0 ls0 ws0">1 291 </div></div><div class="c x8 y7ca wf7 h2f"><div class="t m0 xd hf y679 ffe fs6 fc0 sc0 ls0 ws0">Koszty finanso<span class="_ _0"></span>we z tytułu odsetek od </div><div class="t m0 xd hf y411 ffe fs6 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _0"></span> <span class="ff9">finansowych </span></div><div class="t m0 xd hf y148 ff9 fs6 fc0 sc0 ls0 ws0">wycenianych w <span class="_ _0"></span>zamortyzowanym </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">koszcie </div></div><div class="c x7 y7ca wf8 h2f"><div class="t m0 xd hf y7cb ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia finansowe </div><div class="t m0 xd hf y5df ffe fs6 fc0 sc0 ls0 ws0">wyceniane wed<span class="_ _0"></span>ług </div><div class="t m0 xd hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c x76 y7ca wf9 h2f"><div class="t m0 x1f h14 y5df ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xd2 y7ca wfb h2f"><div class="t m0 x40 hf y5df ff9 fs6 fc0 sc0 ls0 ws0">(10 067) </div></div><div class="c xd3 y7ca wfc h2f"><div class="t m0 x2c hf y5df ff9 fs6 fc0 sc0 ls0 ws0">(5 460) </div></div><div class="c x8 y7cc wf7 h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Koszty finanso<span class="_ _0"></span>we z tytułu odsetek od </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">leasingu </div></div><div class="c x7 y7cc wf8 h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Wyłączone z zak<span class="_ _0"></span>resu klasyfikacji </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">i wyceny MSSF 9<span class="_ _0"></span> </div></div><div class="c x76 y7cc wf9 h30"><div class="t m0 x1f h14 y1f6 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xd2 y7cc wfb h30"><div class="t m0 x29 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">(335) </div></div><div class="c xd3 y7cc wfc h30"><div class="t m0 x29 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">(236) </div></div><div class="c x8 y371 wf7 h2b"><div class="t m0 xd hf y666 ff9 fs6 fc0 sc0 ls0 ws0">Zmiana <span class="ffe">netto<span class="_ _0"></span> wartości godziwej </span></div><div class="t m0 xd hf y411 ffe fs6 fc0 sc0 ls0 ws0">aktywów fin<span class="_ _0"></span>ansowych wycenianych<span class="_ _0"></span> </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">w wartości god<span class="_ _0"></span>ziwej przez wynik </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x7 y371 wf8 h2b"><div class="t m0 xd hf y7cb ff9 fs6 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe wyceniane w </div><div class="t m0 xd hf y5df ffe fs6 fc0 sc0 ls0 ws0">wartości godziwe<span class="_ _0"></span>j przez wynik </div><div class="t m0 xd hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x76 y371 wf9 h2b"><div class="t m0 x1f h14 y5df ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xd2 y371 wfb h2b"><div class="t m0 x29 hf y5df ff9 fs6 fc0 sc0 ls0 ws0">(622) </div></div><div class="c xd3 y371 wfc h2b"><div class="t m0 x1d hf y5df ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y7cd ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7ce ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf43" class="pf w0 h0" ><div class="pc pc43 w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">67</span> </span></span></div><div class="t m0 x8 h1d y1c4 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>7<span class="_ _b"></span>.<span class="_ _1"></span>1<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">I<span class="_ _1"></span>n<span class="_ _1"></span>s<span class="_ _b"></span>t<span class="_ _1"></span>r<span class="_ _1"></span>u<span class="_ _b"></span>me<span class="_ _b"></span>n<span class="_ _1"></span>t<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _b"></span>oc<span class="_ _b"></span>h<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>n<span class="_ _1"></span>e<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y220 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y65a wfd h59"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xd4 y65a wfe h59"><div class="t m0 x88 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x10 y65a wff h59"><div class="t m0 x1e h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y7cf wfd h9f"><div class="t m0 xd5 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y7cf w100 h9f"><div class="t m0 x1f h11 y226 ffb fs6 fc0 sc0 ls0 ws0">Aktywa  </div></div><div class="c x31 y7cf w101 h9f"><div class="t m0 x1f h11 y226 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania<span class="ffb"> </span></div></div><div class="c x10 y7cf w102 h9f"><div class="t m0 x19 h11 y226 ffb fs6 fc0 sc0 ls0 ws0">Aktywa  </div></div><div class="c x71 y7cf w103 h9f"><div class="t m0 x1f h11 y226 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania<span class="ffb"> </span></div></div><div class="c x8 y7d0 wfd h1f"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _0"></span> pochodne </div></div><div class="c xd4 y7d0 w100 h1f"><div class="t m0 x20 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y7d0 w101 h1f"><div class="t m0 x44 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x10 y7d0 w102 h1f"><div class="t m0 x2a hf yc6 ff9 fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x71 y7d0 w103 h1f"><div class="t m0 x51 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y7d1 wfd h59"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xd4 y7d1 w100 h59"><div class="t m0 x20 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x31 y7d1 w101 h59"><div class="t m0 x44 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x10 y7d1 w102 h59"><div class="t m0 x2a h11 y400 ffb fs6 fc0 sc0 ls1 ws0">622<span class="ls0"> </span></div></div><div class="c x71 y7d1 w103 h59"><div class="t m0 x51 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y571 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7d2 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hac y7d3 ff1 fs12 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y46 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>7<span class="_ _b"></span>.<span class="_ _1"></span>2<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Z<span class="_ _1"></span>a<span class="_ _1"></span>r<span class="_ _b"></span>z<span class="_ _1"></span>ą<span class="_ _1"></span>d<span class="_ _b"></span>z<span class="_ _1"></span>a<span class="_ _1"></span>n<span class="_ _1"></span>i<span class="_ _b"></span>e<span class="_ _1"></span> <span class="_ _b"></span>ka<span class="_ _b"></span>pi<span class="_ _b"></span>t<span class="_ _1"></span>a<span class="_ _b"></span>ł<span class="_ _1"></span>e<span class="_ _b"></span>m<span class="ff2"> </span></span></span></div><div class="t m0 x8 hf y7d4 ff5 fs6 fc0 sc0 ls0 ws0">Jednostka  zarządza  kapitałem <span class="_ _22"> </span>poprzez  stosowanie  zrównoważonej <span class="_ _22"> </span>polityki  finansowej,  której <span class="_ _22"> </span>celem  jes<span class="_ _1"></span>t </div><div class="t m0 x8 hb y7d5 ff5 fs6 fc0 sc0 ls0 ws0">dostarczanie <span class="_ _23"></span>odpowiednich <span class="_ _1b"></span>środkó<span class="_ _0"></span>w <span class="_ _10"></span>fin<span class="_ _0"></span>ansowych <span class="_ _1b"></span>na <span class="_ _1b"></span>rozwój <span class="_ _1b"></span>bizn<span class="_ _0"></span>esowy <span class="_ _1b"></span>przy <span class="_ _23"> </span><span class="ff4">jed<span class="_ _0"></span>noczesnym <span class="_ _1b"></span>zabezpieczen<span class="_ _0"></span>iu </span></div><div class="t m0 x8 hf y45a ff5 fs6 fc0 sc0 ls0 ws0">właściwej <span class="_ _1d"> </span>struktur<span class="_ _0"></span>y <span class="_ _1d"> </span>finansowania <span class="_ _1d"> </span>i <span class="_ _1d"> </span>płynności <span class="_ _1d"> </span>finan<span class="_ _0"></span>sowej, <span class="_ _1d"> </span>tak <span class="_ _1d"> </span>aby <span class="_ _1d"> </span>możliwe <span class="_ _1d"> </span>było <span class="_ _1d"> </span>realizowan<span class="_ _0"></span>ie <span class="_ _1d"> </span>zwrotu <span class="_ _1d"> </span>dla </div><div class="t m0 x8 hf y45b ff5 fs6 fc0 sc0 ls0 ws0">akcjonariu<span class="_ _0"></span>szy.  Polityk<span class="_ _0"></span>a <span class="_ _1f"> </span>zarządzania  k<span class="_ _0"></span>apitałem  u<span class="_ _0"></span>względnia  wy<span class="_ _0"></span>niki  d<span class="_ _0"></span>ziałalności <span class="_ _1f"> </span>w <span class="_ _1f"> </span>połączeniu <span class="_ _1f"> </span>z  plan<span class="_ _0"></span>ami </div><div class="t m0 x8 hb y7d6 ff4 fs6 fc0 sc0 ls0 ws0">inwestycyjnym<span class="_ _0"></span> <span class="_ _2c"> </span>i <span class="_ _2c"> </span>rozwojowym<span class="_ _0"></span><span class="ff5">i, <span class="_ _2c"> </span>harmonogramem <span class="_ _a"> </span>spłaty <span class="_ _2c"> </span>długu, <span class="_ _2c"> </span>warunk<span class="_ _0"></span>ami <span class="_ _2c"> </span>rynku <span class="_ _2c"> </span>finan<span class="_ _0"></span>sowego <span class="_ _2c"> </span>oraz </span></div><div class="t m0 x8 hb y7d7 ff4 fs6 fc0 sc0 ls0 ws0">ograniczen<span class="_ _0"></span>iami <span class="_ _c"> </span>w <span class="_ _c"> </span>zakresie <span class="_ _1f"> </span>d<span class="_ _0"></span>ystrybucji <span class="_ _c"> </span>zysku <span class="_ _c"> </span>narzuconymi <span class="_ _c"> </span>przez <span class="_ _c"> </span>zawarte <span class="_ _c"> </span>umowy <span class="_ _c"> </span>kredytowe. <span class="_ _c"> </span>W <span class="_ _c"> </span>celu </div><div class="t m0 x8 hf y7d8 ff5 fs6 fc0 sc0 ls0 ws0">połączenia tych <span class="_ _1"></span>czynników <span class="_ _1"></span>okresowo <span class="_ _1"></span>ustalane <span class="_ _1"></span>są <span class="_ _1"></span>ramy <span class="_ _1"></span>dla <span class="_ _1"></span>struktury <span class="_ _1"></span>finansowania. Zarząd <span class="_ _b"></span>ocen<span class="_ _0"></span>ia, <span class="_ _1"></span>że wskaźnik </div><div class="t m0 x8 hf y63c ff5 fs6 fc0 sc0 ls0 ws0">długu finansowego <span class="_ _b"></span>n<span class="_ _0"></span>etto <span class="_ _1"></span>do <span class="_ _1"></span>wartości <span class="_ _1"></span>EBITDA <span class="_ _1"></span>Operacyjna <span class="_ _1"></span>jest <span class="_ _b"></span>n<span class="_ _0"></span>ajbardziej <span class="_ _1"></span>odpowiednim miernikiem <span class="_ _1"></span>struktury </div><div class="t m0 x8 hb y7d9 ff4 fs6 fc0 sc0 ls0 ws0">finansowej. </div><div class="t m0 x8 h4c y7da ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y7db ff5 fs6 fc0 sc0 ls0 ws0">Dług <span class="_ _1b"></span>finansowy <span class="_ _1b"></span>netto <span class="_ _1b"></span>oblicza <span class="_ _10"></span>się <span class="_ _1b"></span>jako <span class="_ _1b"></span>sumę <span class="_ _1b"></span>kredytów <span class="_ _1b"></span>i <span class="_ _10"></span>pożyczek<span class="_ _0"></span> <span class="_ _10"></span>(ob<span class="_ _0"></span>ejmujących <span class="_ _10"></span>bieżą<span class="_ _0"></span>ce <span class="_ _10"></span>i <span class="_ _1b"></span>długoter<span class="_ _0"></span>minowe </div><div class="t m0 x8 hf y7dc ff5 fs6 fc0 sc0 ls0 ws0">kredyty <span class="_ _c"> </span>i <span class="_ _1f"> </span>pożyczki <span class="_ _c"> </span>wykazane <span class="_ _1f"> </span>w <span class="_ _c"> </span>sprawozdaniu <span class="_ _c"> </span>z <span class="_ _1f"> </span>sytuac<span class="_ _0"></span>ji <span class="_ _1f"> </span>finanso<span class="_ _0"></span>wej) <span class="_ _c"> </span>i<span class="_ _1"></span> <span class="_ _1f"> </span>zo<span class="_ _0"></span>bowiązań <span class="_ _1f"> </span>z <span class="_ _c"> </span>tytułu <span class="_ _c"> </span>leasingu </div><div class="t m0 x8 hb y7dd ff5 fs6 fc0 sc0 ls0 ws0">pomniejszon<span class="_ _0"></span>ą <span class="_ _10"></span>o <span class="_ _10"></span>środki <span class="_ _10"></span>pieniężne <span class="_ _10"></span>i <span class="_ _10"></span>ich <span class="_ _10"></span>ek<span class="_ _0"></span>wiwalenty. <span class="_ _10"></span>EBITDA<span class="_ _0"></span><span class="ff4"> <span class="_ _10"></span>Op<span class="_ _0"></span>eracyjna <span class="_ _10"></span>jest <span class="_ _10"></span>ob<span class="_ _0"></span>liczana <span class="_ _10"></span>jako <span class="_ _10"></span>zysk/(<span class="_ _0"></span>strata) <span class="_ _0"></span>z </span></div><div class="t m0 x8 hf y7de ff5 fs6 fc0 sc0 ls0 ws0">działalności <span class="_ _1d"> </span>operacyjnej <span class="_ _1d"> </span>powiększony <span class="_ _1d"> </span>o <span class="_ _1c"> </span>am<span class="_ _0"></span>ortyzację <span class="_ _1c"> </span>o<span class="_ _0"></span>raz <span class="_ _1c"> </span>odpisy <span class="_ _1d"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1c"> </span>utraty <span class="_ _1d"> </span>wartości <span class="_ _1c"> </span>niefin<span class="_ _0"></span>ansowych </div><div class="t m0 x8 hb y7df ff5 fs6 fc0 sc0 ls0 ws0">aktywów trwały<span class="_ _0"></span>ch.<span class="ff4"> </span></div><div class="t m0 x8 h4c y7e0 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y7e1 ff5 fs6 fc0 sc0 ls0 ws0">Wskaźnik dług<span class="_ _0"></span>u finansowego n<span class="_ _0"></span>etto / EBITDA Operac<span class="_ _0"></span>yjna jest obliczany<span class="_ _0"></span> jako iloraz d<span class="_ _0"></span>ługu finansoweg<span class="_ _0"></span>o netto </div><div class="t m0 x8 hf y7e2 ff5 fs6 fc0 sc0 ls0 ws0">(tj. <span class="_ _1c"> </span>salda <span class="_ _1c"> </span>zadłużenia <span class="_ _1c"> </span>z <span class="_ _1c"> </span>tytułu <span class="_ _1c"> </span>kredytów <span class="_ _1c"> </span>i <span class="_ _1c"> </span>innych <span class="_ _1c"> </span>instrumentów <span class="_ _1c"> </span>dłu<span class="_ _0"></span>żnych <span class="_ _1c"> </span>pomniejszonego <span class="_ _1c"> </span>o <span class="_ _1c"> </span>saldo <span class="_ _1c"> </span>środków </div><div class="t m0 x8 hb y7e3 ff5 fs6 fc0 sc0 ls0 ws0">pieniężnych<span class="_ _0"></span> <span class="_ _10"></span>i <span class="_ _10"></span>ich<span class="_ _0"></span> <span class="_ _10"></span>ekwiwalentów <span class="_ _1b"></span>oraz <span class="_ _10"></span>z <span class="_ _1b"></span>uwagi <span class="_ _1b"></span>na <span class="_ _10"></span>ich <span class="_ _10"></span>kr<span class="_ _0"></span>ótkoterminowy <span class="_ _10"></span>charak<span class="_ _0"></span>ter <span class="_ _1b"></span>–<span class="ff4"> <span class="_ _1b"></span></span>udzielonych<span class="_ _0"></span> <span class="_ _10"></span>pożyczek) <span class="_ _1b"></span>i </div><div class="t m0 x8 hf y7e4 ff5 fs6 fc0 sc0 ls0 ws0">EBITDA <span class="_ _0"></span>Operac<span class="_ _0"></span>yjna <span class="_ _0"></span>(tj. <span class="_ _0"></span>zysk/(strata) <span class="_ _0"></span>z <span class="_ _10"></span>działalności <span class="_ _0"></span>operacyjn<span class="_ _0"></span>ej <span class="_ _0"></span>powiększony <span class="_ _0"></span>o <span class="_ _10"></span>amortyzację <span class="_ _0"></span>oraz <span class="_ _0"></span>o <span class="_ _0"></span>odp<span class="_ _0"></span>isy z </div><div class="t m0 x8 hb y7e5 ff5 fs6 fc0 sc0 ls0 ws0">tytułu utraty<span class="_ _0"></span> wartości niefinansowych ak<span class="_ _0"></span>tywów t<span class="_ _0"></span>rwałych).<span class="ff4"> </span></div><div class="t m0 x8 hb y7e6 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7e7 w104 had"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x7e y7e7 w105 had"><div class="t m0 x11 h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc3 y7e7 w106 had"><div class="t m0 x11 h11 y4d3 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y7e8 w104 h20"><div class="t m0 xd hf y531 ffe fs6 fc0 sc0 ls0 ws0">Dług finan<span class="_ _0"></span>sowy netto<span class="ff9"> </span></div></div><div class="c x7e y7e8 w105 h20"><div class="t m0 x1d hf yc8 ff9 fs6 fc0 sc0 ls0 ws0">93 316 </div></div><div class="c xc3 y7e8 w106 h20"><div class="t m0 x88 hf yc8 ff9 fs6 fc0 sc0 ls0 ws0">131 352 </div></div><div class="c x8 y7e9 w104 h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał własny razem<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x7e y7e9 w105 h1f"><div class="t m0 x88 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">388 213 </div></div><div class="c xc3 y7e9 w106 h1f"><div class="t m0 x88 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">351 565 </div></div><div class="c x8 y7ea w104 h1f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Kapitał własny razem<span class="_ _0"></span> oraz dług finansowy<span class="_ _0"></span> netto<span class="ff9"> </span></div></div><div class="c x7e y7ea w105 h1f"><div class="t m0 x88 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">481 529 </div></div><div class="c xc3 y7ea w106 h1f"><div class="t m0 x88 hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">482 917 </div></div><div class="c x8 y7eb w104 h82"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">EBITDA Operacy<span class="_ _0"></span>jna </div></div><div class="c x7e y7eb w105 h82"><div class="t m0 x1d hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">50 368 </div></div><div class="c xc3 y7eb w106 h82"><div class="t m0 x1d hf yc6 ff9 fs6 fc0 sc0 ls0 ws0">28 975 </div></div><div class="c x8 yfc w104 h59"><div class="t m0 xd h11 y400 ffc fs6 fc0 sc0 ls0 ws0">Wskaźnik długu f<span class="_ _0"></span>inansowego netto <span class="_ _0"></span>/ EBITDA Operacyjna<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x7e yfc w105 h59"><div class="t m0 x61 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">1,85 </div></div><div class="c xc3 yfc w106 h59"><div class="t m0 x61 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">4,53 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y7ec ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7ed ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7ee ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf44" class="pf w0 h0" ><div class="pc pc44 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">68</span> </span></span></div><div class="t m0 x8 h1d y1c4 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>7<span class="_ _b"></span>.<span class="_ _1"></span>3<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Z<span class="_ _1"></span>a<span class="_ _1"></span>s<span class="_ _b"></span>ad<span class="_ _b"></span>y<span class="_ _1"></span> <span class="_ _b"></span>z<span class="_ _1"></span>a<span class="_ _1"></span>r<span class="_ _1"></span>z<span class="_ _b"></span>ą<span class="_ _1"></span>d<span class="_ _b"></span>za<span class="_ _b"></span>n<span class="_ _1"></span>i<span class="_ _b"></span>a <span class="_ _b"></span>r<span class="_ _1"></span>y<span class="_ _1"></span>z<span class="_ _b"></span>yk<span class="_ _b"></span>i<span class="_ _1"></span>e<span class="_ _b"></span>m <span class="_ _b"></span><span class="ff2">fi<span class="_ _b"></span>n<span class="_ _b"></span>an<span class="_ _b"></span>s<span class="_ _1"></span>o<span class="_ _1"></span>w<span class="_ _b"></span>ym<span class="_ _b"></span> </span></span></span></div><div class="t m0 x8 h1 y7ef ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y7f0 ff5 fs6 fc0 sc0 ls0 ws0">Działalność <span class="_ _1f"> </span>Spółki <span class="_ _1f"> </span>Vercom <span class="_ _1f"> </span>S.A.  p<span class="_ _0"></span>odlega <span class="_ _1f"> </span>następującym  kateg<span class="_ _0"></span>oriom <span class="_ _1f"> </span>ryzyka  zwią<span class="_ _0"></span>zanego <span class="_ _1f"> </span>z  instrum<span class="_ _0"></span>entami </div><div class="t m0 x8 hb y7f1 ff4 fs6 fc0 sc0 ls0 ws0">finansowym<span class="_ _0"></span>i: </div><div class="t m0 x8 hb y7f2 ff5 fs6 fc0 sc0 ls0 ws0">• ryzyko kr<span class="_ _0"></span>edytowe,<span class="ff4"> </span></div><div class="t m0 x8 hb y7f3 ff5 fs6 fc0 sc0 ls0 ws0">• ryzyko płynn<span class="_ _0"></span>ości finansowej,<span class="ff4"> </span></div><div class="t m0 x8 hb y7f4 ff5 fs6 fc0 sc0 ls0 ws0">• ryzyko stóp <span class="_ _0"></span>procentowych,<span class="ff4"> </span></div><div class="t m0 x8 hb y7f5 ff5 fs6 fc0 sc0 ls0 ws0">• ryzyko walu<span class="_ _0"></span>towe.<span class="ff4"> </span></div><div class="t m0 x8 hb y3bd ff5 fs6 fc0 sc0 ls0 ws0">Zarządzanie <span class="_ _0"></span>ryzykiem finansowym Spółk<span class="_ _0"></span>i koordynowane jest przez jej Zar<span class="_ _0"></span>ząd.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y3be ff5 fs6 fc0 sc0 ls0 ws0">Niniejsza nota zawier<span class="_ _0"></span>a informacje o ek<span class="_ _0"></span>spozycji Vercom S.A. na k<span class="_ _0"></span>ażdy rodzaj ryzyka wskazaneg<span class="_ _0"></span>o powyżej a </div><div class="t m0 x8 hb y3bf ff5 fs6 fc0 sc0 ls0 ws0">także opisuje ce<span class="_ _0"></span>le i politykę związane z zar<span class="_ _0"></span>ządzaniem ryzykiem oraz k<span class="_ _0"></span>apitałami<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h1 y7f6 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y7f7 ff2 fs6 fc1 sc0 ls0 ws0">37.<span class="_ _1"></span>3.<span class="_ _1"></span>1.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2">Ryzy<span class="_ _1"></span>ko <span class="_ _1"></span>kr<span class="_ _1"></span>ed<span class="_ _1"></span>yto<span class="_ _1"></span>we<span class="_ _1"></span> </span></span></div><div class="t m0 x8 hb y716 ff4 fs6 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _10"></span><span class="ff5">kred<span class="_ _0"></span>ytowe <span class="_ _0"></span>jest <span class="_ _10"></span>to<span class="_ _0"></span> <span class="_ _0"></span>ryzyko<span class="_ _0"></span> <span class="_ _0"></span>pon<span class="_ _0"></span>iesienia <span class="_ _0"></span>p<span class="_ _0"></span>rzez <span class="_ _10"></span>Spółkę <span class="_ _0"></span>strat <span class="_ _10"></span>f<span class="_ _0"></span>inansowych <span class="_ _10"></span>na <span class="_ _10"></span>skutek <span class="_ _10"></span>niewyp<span class="_ _0"></span>ełnienia <span class="_ _10"></span>przez </span></div><div class="t m0 x8 hf y7f8 ff5 fs6 fc0 sc0 ls0 ws0">klienta lu<span class="_ _0"></span>b kontrah<span class="_ _0"></span>enta będącego <span class="_ _0"></span>stroną <span class="_ _0"></span>instrumentu <span class="_ _0"></span>finansowego swoich <span class="_ _0"></span>kontraktowych zo<span class="_ _0"></span>bowiązań. <span class="_ _0"></span>Ryzyko </div><div class="t m0 x8 hf y7f9 ff5 fs6 fc0 sc0 ls0 ws0">kredytowe <span class="_ _1b"></span>wiąże <span class="_ _1b"></span>się <span class="_ _1b"></span>głównie <span class="_ _1b"></span>ze <span class="_ _1b"></span>ściągalnością <span class="_ _1b"></span>należnoś<span class="_ _0"></span>ci. <span class="_ _1b"></span>Główne <span class="_ _1b"></span>czynnik<span class="_ _0"></span>i <span class="_ _10"></span>mające <span class="_ _1b"></span>wpływ <span class="_ _1b"></span>na <span class="_ _1b"></span>występowan<span class="_ _0"></span>ie </div><div class="t m0 x8 hf y7fa ff5 fs6 fc0 sc0 ls0 ws0">ryzyka <span class="_ _1b"></span>kredytowego <span class="_ _1b"></span>w <span class="_ _10"></span>przypadk<span class="_ _0"></span>u <span class="_ _10"></span>Spółk<span class="_ _0"></span>i <span class="_ _10"></span>to <span class="_ _1b"></span>duża <span class="_ _10"></span>liczb<span class="_ _0"></span>a <span class="_ _10"></span>drobny<span class="_ _0"></span>ch <span class="_ _10"></span>odbiorców <span class="_ _1b"></span>wpływająca <span class="_ _1b"></span>również <span class="_ _1b"></span>na <span class="_ _10"></span>koszty </div><div class="t m0 x8 hf y7fb ff5 fs6 fc0 sc0 ls0 ws0">kontrolowania <span class="_ _0"></span>spływu<span class="_ _0"></span> należności. <span class="_ _0"></span>Zarząd<span class="_ _0"></span> stosu<span class="_ _0"></span>je polityk<span class="_ _0"></span>ę zarząd<span class="_ _0"></span>zania <span class="_ _0"></span>ryzykiem <span class="_ _0"></span>kredytowym, <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z k<span class="_ _0"></span>tórą </div><div class="t m0 x8 hf y7fc ff5 fs6 fc0 sc0 ls0 ws0">na <span class="_ _1b"></span>bieżąco <span class="_ _1b"></span>monitor<span class="_ _0"></span>owana <span class="_ _1b"></span>jest <span class="_ _1b"></span>ekspozycja <span class="_ _1b"></span>na <span class="_ _1b"></span>ryzyko <span class="_ _1b"></span>kr<span class="_ _0"></span>edytowe <span class="_ _1b"></span>oraz <span class="_ _1b"></span>podejmowane <span class="_ _1b"></span>są <span class="_ _1b"></span>działania <span class="_ _1b"></span>służące<span class="_ _0"></span> <span class="_ _1b"></span>jego </div><div class="t m0 x8 hf y7fd ff5 fs6 fc0 sc0 ls0 ws0">minimalizacji. <span class="_ _1f"> </span>Główn<span class="_ _0"></span>ym <span class="_ _1f"> </span>narzędziem<span class="_ _0"></span> <span class="_ _1f"> </span>zarządzania <span class="_ _1f"> </span>ryzykiem<span class="_ _0"></span> <span class="_ _1f"> </span>kredytowym <span class="_ _c"> </span>jest<span class="_ _1"></span> <span class="_ _1f"> </span>ocena <span class="_ _c"> </span>r<span class="_ _1"></span>yzyka <span class="_ _1f"> </span>kred<span class="_ _0"></span>ytowego </div><div class="t m0 x8 hb y463 ff5 fs6 fc0 sc0 ls0 ws0">klientów, <span class="_ _1"></span>monitorowanie <span class="_ _b"></span>sytuacji <span class="_ _1"></span>biznesowej <span class="_ _b"></span>i <span class="_ _1"></span>finansowej <span class="_ _1"></span>klientów, <span class="_ _b"></span>za<span class="_ _0"></span>rządzanie <span class="_ _b"></span>należ<span class="_ _0"></span>nościami <span class="_ _b"></span>i <span class="_ _1"></span>złymi <span class="_ _b"></span>długami.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y7fe ff5 fs6 fc0 sc0 ls0 ws0">Poniższa <span class="_ _1f"> </span>tabela <span class="_ _c"> </span>p<span class="_ _1"></span>rzedstawia <span class="_ _1f"> </span>struktu<span class="_ _0"></span>rę <span class="_ _1f"> </span>aktywów <span class="_ _1f"> </span>obrazujących <span class="_ _1f"> </span>maksym<span class="_ _0"></span>alną <span class="_ _1f"> </span>ekspozycję <span class="_ _1f"> </span>Spółki <span class="_ _1f"> </span>na <span class="_ _1f"> </span>ryzyko </div><div class="t m0 x8 hb y7ff ff4 fs6 fc0 sc0 ls0 ws0">kredytowe: </div><div class="t m0 x8 hb y800 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y801 wdc h5d"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xae y801 w107 h5d"><div class="t m0 x6c h11 y448 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd6 y801 w108 h5d"><div class="t m0 x81 h11 y448 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y802 wdc h5e"><div class="t m0 xd7 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xae y802 w107 h5e"><div class="t m0 xd hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y802 w108 h5e"><div class="t m0 x58 hb y90 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y803 wdc h21"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c xae y803 w107 h21"><div class="t m0 x90 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c xd6 y803 w108 h21"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x8 y804 wdc h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c xae y804 w107 h13"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c xd6 y804 w108 h13"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x8 y1ea wdc h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xae y1ea w107 h13"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c xd6 y1ea w108 h13"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x8 y805 wdc h13"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xae y805 w107 h13"><div class="t m0 x89 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">46 000 </div></div><div class="c xd6 y805 w108 h13"><div class="t m0 x89 h11 y95 ffb fs6 fc0 sc0 ls0 ws0">41 926 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y806 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y807 ff5 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _23"> </span>każd<span class="_ _0"></span>y <span class="_ _23"> </span>dzień<span class="_ _0"></span> <span class="_ _23"></span>sprawo<span class="_ _0"></span>zdawczy <span class="_ _23"></span>do <span class="_ _1c"> </span>szacowania <span class="_ _1c"> </span>odpisu <span class="_ _23"> </span>z <span class="_ _1c"> </span>tytułu <span class="_ _1c"> </span>utraty <span class="_ _1c"> </span>wartości <span class="_ _23"> </span>należ<span class="_ _0"></span>ności, <span class="_ _23"></span>Spółka <span class="_ _1c"> </span>stosuje </div><div class="t m0 x8 hf y64d ff5 fs6 fc0 sc0 ls0 ws0">podejście <span class="_ _1d"> </span>uproszczone <span class="_ _1d"> </span>wyceniając <span class="_ _1d"> </span>odpis <span class="_ _1d"> </span>z <span class="_ _1c"> </span>tytu<span class="_ _0"></span>łu <span class="_ _1c"> </span>u<span class="_ _0"></span>traty <span class="_ _1c"> </span>wartości <span class="_ _1d"> </span>w <span class="_ _1d"> </span>kwocie <span class="_ _1d"> </span>równej <span class="_ _1d"> </span>oczekiwanym <span class="_ _1d"> </span>stratom </div><div class="t m0 x8 hf y1be ff5 fs6 fc0 sc0 ls0 ws0">kredytowym <span class="_ _23"> </span>w <span class="_ _1c"> </span>horyzoncie <span class="_ _23"> </span>ży<span class="_ _0"></span>cia <span class="_ _1b"></span>n<span class="_ _0"></span>ależności. <span class="_ _23"></span>Spółka <span class="_ _1c"> </span>do <span class="_ _23"></span>os<span class="_ _0"></span>zacowania <span class="_ _1c"> </span>wartości <span class="_ _23"></span>tego <span class="_ _23"> </span>od<span class="_ _0"></span>pisu <span class="_ _23"></span>stosuje <span class="_ _23"></span>macierz </div><div class="t m0 x8 hf y808 ff5 fs6 fc0 sc0 ls0 ws0">rezerw <span class="_ _1c"> </span>opracowaną <span class="_ _1c"> </span>na <span class="_ _23"> </span>podstawie <span class="_ _1c"> </span>danych<span class="_ _0"></span> <span class="_ _23"></span>history<span class="_ _0"></span>cznych <span class="_ _23"></span>dotyczących<span class="_ _0"></span> <span class="_ _23"></span>spłat <span class="_ _1c"> </span>należności <span class="_ _1c"> </span>przez <span class="_ _23"></span>kon<span class="_ _0"></span>trahentów, </div><div class="t m0 x8 hf y809 ff5 fs6 fc0 sc0 ls0 ws0">skorygowany<span class="_ _0"></span>ch w stosownych przypadkach o wpływ informacji doty<span class="_ _0"></span>czących przyszłości. W tym celu Spółka </div><div class="t m0 x8 hb y80a ff4 fs6 fc0 sc0 ls0 ws0">dokonuj<span class="ff5">e <span class="_ _0"></span>statystycznej analizy wieko<span class="_ _0"></span>wej oraz analizy ściągaln<span class="_ _0"></span>ości należności w o<span class="_ _0"></span>parciu o dane history<span class="_ _0"></span>czne. <span class="_ _0"></span></span> </div><div class="t m0 x8 h4c y351 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y80b ff5 fs6 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _1b"></span>Spółka <span class="_ _10"></span>tworzy<span class="_ _0"></span> <span class="_ _10"></span>odpisy <span class="_ _10"></span>specy<span class="_ _0"></span>ficzne <span class="_ _10"></span>na <span class="_ _1b"></span>należności <span class="_ _10"></span>zagro<span class="_ _0"></span>żone <span class="_ _10"></span>nieściągaln<span class="_ _0"></span>ością <span class="_ _10"></span>(będące <span class="_ _1b"></span>przedmiotem </div><div class="t m0 x8 hf y80c ff5 fs6 fc0 sc0 ls0 ws0">spraw spo<span class="_ _0"></span>rnych, objęte p<span class="_ _0"></span>ostępowaniem <span class="_ _0"></span>upadłościowym<span class="_ _0"></span>). Wartości <span class="_ _0"></span>oczekiwan<span class="_ _0"></span>ych strat kredytowy<span class="_ _0"></span>ch na dzień </div><div class="t m0 x8 hb y80d ff4 fs6 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>23 r oraz 31 grudnia 202<span class="_ _0"></span>2 r. zaprez<span class="_ _0"></span>entowano w nocie <span class="ls1">22</span>. </div><div class="t m0 x8 h27 y80e ff4 fs7 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf34" ><span class="d m1" style="border-style:none;position:absolute;left:381.425000px;bottom:101.571800px;width:14.500000px;height:17.252000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf45" class="pf w0 h0" ><div class="pc pc45 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANG0lEQVR42u3UsREAMAjEMGD/nT9LwKWRRnDhKoADnUQFYN1IAJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLYC4SAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCmIsEgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkA5iIBYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC6AuUgAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gJgLoC5AOYCYC6AuQDmAmAugLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAuAuQDmApgLgLkA5gKYC4C5AOYCmAtgLhIA5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLgDmApgLYC4A5gKYC2AuAOYCmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AugLkAmAtgLoC5AJgLYC6AuQCYC2AuAAAAXz1pjQ4X94MOjAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">69</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"></span>Vercom <span class="_ _10"></span>monitoruje <span class="_ _10"></span>na <span class="_ _0"></span>bieżąco<span class="_ _0"></span> <span class="_ _0"></span>wysokość <span class="_ _10"></span>przeterm<span class="_ _0"></span>inowanych <span class="_ _0"></span>n<span class="_ _0"></span>ależności, <span class="_ _10"></span>dokonuje <span class="_ _0"></span>odp<span class="_ _0"></span>isów <span class="_ _0"></span>z <span class="_ _10"></span>tytułu </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">oceny ryzyk<span class="_ _0"></span>a kredytowego, w uzasadnionych<span class="_ _0"></span> przypadkach występuje z roszczen<span class="_ _0"></span>iami prawnymi.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y659 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y65a ff5 fs6 fc0 sc0 ls0 ws0">W zakresie należności od <span class="_ _1"></span>instytucji finansowych, w tym <span class="_ _1"></span>środków pieniężnych zdeponowanych na rachunkach </div><div class="t m0 x8 hf y65b ff5 fs6 fc0 sc0 ls0 ws0">bankowy<span class="_ _0"></span>ch  i <span class="_ _1f"> </span>lokatach<span class="_ _0"></span>  ban<span class="_ _0"></span>kowych, <span class="_ _1f"> </span>bezpieczeństwo <span class="_ _1f"> </span>tych <span class="_ _1f"> </span>transakcji <span class="_ _1f"> </span>określone <span class="_ _1f"> </span>jest <span class="_ _1f"> </span>poprzez <span class="_ _1f"> </span>prowadzen<span class="_ _0"></span>ie </div><div class="t m0 x8 hf ycb ff5 fs6 fc0 sc0 ls0 ws0">współpracy <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>Vercom <span class="_ _1d"> </span>S.A. <span class="_ _1c"> </span>wyłączn<span class="_ _0"></span>ie <span class="_ _1c"> </span>z <span class="_ _1d"> </span>partneram<span class="_ _0"></span>i, <span class="_ _1c"> </span>kt<span class="_ _0"></span>órzy <span class="_ _1d"> </span>spełniają <span class="_ _1d"> </span>wysokie <span class="_ _1d"> </span>kryteria <span class="_ _1c"> </span>wiaryg<span class="_ _0"></span>odności </div><div class="t m0 x8 hb y65c ff5 fs6 fc0 sc0 ls0 ws0">kredytowej oraz<span class="_ _0"></span> charakteryzują się renomowan<span class="_ _0"></span>ą pozycją na rynku banko<span class="_ _0"></span>wym.<span class="ff4"> </span></div><div class="t m0 x8 h4d y80f ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf yd0 ff5 fs6 fc0 sc0 ls0 ws0">W  zakresie  po<span class="_ _0"></span>zostałych  aktywów  tj.  p<span class="_ _0"></span>ożyczek  udzielonych,  w  ce<span class="_ _0"></span>lu  zabezpieczenia  się  przed  ryzykiem </div><div class="t m0 x8 hb y61b ff5 fs6 fc0 sc0 ls0 ws0">kredytowym Z<span class="_ _0"></span>arząd dokonuje indywidualnej oce<span class="_ _0"></span>ny zdolności płatniczej ko<span class="_ _0"></span>ntrahentów.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y810 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y811 ff5 fs6 fc0 sc0 ls0 ws0">Środki  pieniężn<span class="_ _0"></span>e  Vercom  S.A.  s<span class="_ _1"></span>ą  zdepono<span class="_ _0"></span>wane  w  dwóch  bankach,  tj.  w  mBank  S.A.  <span class="ff4">6<span class="_ _0"></span>6,7</span>%  środków </div><div class="t m0 x8 hb y594 ff5 fs6 fc0 sc0 ls0 ws0">pieniężnych o<span class="_ _0"></span>raz w ING Bank Śląski S.A. p<span class="_ _0"></span>ozostałe <span class="_ _0"></span><span class="ff4">31,3</span>% śro<span class="_ _0"></span>dków pieniężnych.<span class="ff4"> </span></div><div class="t m0 x8 h4d y5ab ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y69b ff5 fs6 fc0 sc0 ls0 ws0">Na saldo <span class="_ _1"></span>pożyczek udzielonych <span class="_ _1"></span>na dzień <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia 202<span class="ff4">3 </span>r. <span class="_ _b"></span>głó<span class="_ _0"></span>wnie składają <span class="_ _1"></span>się <span class="_ _1"></span>pożyczki udzielone je<span class="_ _1"></span>dnostce </div><div class="t m0 x8 hb y69c ff5 fs6 fc0 sc0 ls0 ws0">zależnej <span class="_ _0"></span>Oxy<span class="_ _0"></span>lion <span class="_ _0"></span>S.A. <span class="_ _0"></span>w <span class="_ _0"></span>kwocie <span class="_ _0"></span>8<span class="_ _0"></span><span class="ff4"> 2<span class="ls1">27</span> <span class="_ _0"></span></span>tys. <span class="_ _0"></span>zł <span class="_ _0"></span>oraz <span class="_ _0"></span>jednostce <span class="_ _10"></span>dominującej <span class="_ _0"></span>najwyższeg<span class="_ _0"></span>o <span class="_ _0"></span>szczebla <span class="_ _0"></span>cyber_Fo<span class="_ _0"></span>lks<span class="_ _1"></span> </div><div class="t m0 x8 hb y69d ff4 fs6 fc0 sc0 ls0 ws0">S.A. <span class="_ _1"></span>(dawniej R22 <span class="_ _b"></span>S.A.)<span class="_ _0"></span>, <span class="_ _1"></span>w <span class="_ _1"></span>kwocie <span class="_ _1"></span>3 305 <span class="_ _1"></span><span class="ff5">tys. <span class="_ _1"></span>zł, <span class="_ _b"></span>k<span class="_ _0"></span>tóre <span class="_ _1"></span>łącznie <span class="_ _1"></span>stanowią <span class="_ _1"></span>9<span class="ff4">8</span>% <span class="_ _1"></span>pożyczek <span class="_ _1"></span>udzielonych (szczegóły<span class="ff4"> </span></span></div><div class="t m0 x8 hb y69e ff4 fs6 fc0 sc0 ls0 ws0">w nocie <span class="ls1">23<span class="ls8">).</span></span> </div><div class="t m0 x8 h4d y1ac ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y50e ff5 fs6 fc0 sc0 ls0 ws0">Zarówno <span class="_ _23"></span>na <span class="_ _1b"></span>dzień <span class="_ _23"></span>31 <span class="_ _1b"></span>grudnia <span class="_ _1b"></span>2<span class="_ _0"></span>02<span class="ff4">3 <span class="_ _23"></span>r. <span class="_ _1b"></span>jak <span class="_ _23"></span>i <span class="_ _1b"></span>31 <span class="_ _1b"></span>grudnia <span class="_ _23"></span>2022<span class="_ _0"></span> <span class="_ _1b"></span></span>r. <span class="_ _1b"></span>n<span class="_ _0"></span>ie <span class="_ _1b"></span>występowała <span class="_ _23"></span>istotna <span class="_ _1b"></span>koncen<span class="_ _0"></span>tracja <span class="_ _1b"></span>ryzyka </div><div class="t m0 x8 hb y812 ff5 fs6 fc0 sc0 ls0 ws0">kredytowego <span class="_ _23"></span>w <span class="_ _23"></span>odniesieniu <span class="_ _23"></span>do <span class="_ _1b"></span>n<span class="_ _0"></span>ależności <span class="_ _1b"></span>h<span class="_ _0"></span>andlowych <span class="_ _23"></span>w <span class="_ _1b"></span>zakresie <span class="_ _23"></span>należności <span class="_ _1c"> </span>o<span class="_ _0"></span>d <span class="_ _1b"></span>jednostek<span class="_ _0"></span> <span class="_ _1b"></span>niepo<span class="_ _0"></span>wiązanych. <span class="ff4"> </span></div><div class="t m0 x8 hb y178 ff5 fs6 fc0 sc0 ls0 ws0">Z kolei należności o<span class="_ _0"></span>d jednostek powiąz<span class="_ _0"></span>anych stanowiły 1<span class="_ _0"></span><span class="ff4">9</span>,8% należn<span class="_ _0"></span>ości handlowych ogółem.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h1 y813 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y1b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y814 ff2 fs6 fc1 sc0 ls0 ws0">37.<span class="_ _1"></span>3.<span class="_ _1"></span>2.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3">Ryzy<span class="_ _1"></span>ko <span class="_ _1"></span>pł<span class="_ _1"></span>yn<span class="_ _1"></span>noś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y815 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y816 ff5 fs6 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _1"></span>płynności <span class="_ _b"></span>ro<span class="_ _0"></span>zumiane <span class="_ _1"></span>j<span class="_ _1"></span>est <span class="_ _b"></span>jako<span class="_ _0"></span> <span class="_ _b"></span>ryzy<span class="_ _0"></span>ko <span class="_ _b"></span>wy<span class="_ _0"></span>stąpienia <span class="_ _b"></span>b<span class="_ _0"></span>raku <span class="_ _b"></span>możliwo<span class="_ _0"></span>ści <span class="_ _b"></span>spłaty <span class="_ _1"></span>przez Spółkę<span class="ff4"> <span class="_ _1"></span>jej <span class="_ _b"></span><span class="ff5">zobowiązań </span></span></div><div class="t m0 x8 hb y817 ff5 fs6 fc0 sc0 ls0 ws0">finansowych<span class="_ _0"></span> <span class="_ _1b"></span>w <span class="_ _1b"></span>dacie <span class="_ _1b"></span>ich <span class="_ _23"></span>wymagalności.<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span></span>Celem <span class="_ _1b"></span>działań<span class="_ _0"></span> <span class="_ _1b"></span>prowadzony<span class="_ _0"></span>ch <span class="_ _1b"></span>przez <span class="_ _23"></span>Spółkę<span class="ff4"> <span class="_ _1b"></span></span>w <span class="_ _1b"></span>zak<span class="_ _0"></span>resie <span class="_ _1b"></span>zarządzania </div><div class="t m0 x8 hb y444 ff5 fs6 fc0 sc0 ls0 ws0">ryzykiem <span class="_ _21"> </span>płynności <span class="_ _21"> </span>jest<span class="ff4"> <span class="_ _30"> </span></span>o<span class="_ _0"></span>graniczenie <span class="_ _30"> </span>p<span class="_ _0"></span>rawdopodobieństwa <span class="_ _30"> </span>utr<span class="_ _0"></span>aty <span class="_ _30"> </span>zdolności <span class="_ _21"> </span>do <span class="_ _30"> </span>r<span class="_ _0"></span>egulowania <span class="_ _30"> </span>p<span class="_ _0"></span>rzez <span class="_ _30"> </span>ni<span class="_ _0"></span>ą<span class="ff4"> </span></div><div class="t m0 x8 hb y818 ff5 fs6 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _0"></span>.  R<span class="_ _1"></span>ealizacja  działań  z<span class="ff4"> <span class="_ _22"> </span></span>zakresu  przyjętej  polityki <span class="_ _22"> </span>zarządzania  płynnością  i <span class="_ _1d"> </span>ryzy<span class="_ _0"></span>kiem  płynności </div><div class="t m0 x8 hb y4f1 ff5 fs6 fc0 sc0 ls0 ws0">zakłada <span class="_ _23"></span>zapewnien<span class="_ _0"></span>ie <span class="_ _1b"></span>zdolności <span class="_ _23"></span>do<span class="_ _0"></span><span class="ff4"> <span class="_ _1b"></span></span>sku<span class="_ _0"></span>tecznego <span class="_ _23"></span>reagowania <span class="_ _1b"></span>n<span class="_ _0"></span>a <span class="_ _1b"></span>tzw. <span class="_ _23"></span>kryzy<span class="_ _0"></span>sy <span class="_ _1b"></span>płynno<span class="_ _0"></span>ści, <span class="_ _1b"></span>tj. <span class="_ _23"></span>okresy <span class="_ _23"></span>znaczne<span class="_ _10"></span><span class="ff4 ls6">go </span></div><div class="t m0 x8 hb y68f ff5 fs6 fc0 sc0 ls0 ws0">zapotrzebo<span class="_ _0"></span>wania <span class="_ _0"></span>na <span class="_ _0"></span>środki <span class="_ _0"></span>płynne.<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>W <span class="_ _0"></span>ramach<span class="_ _0"></span> p<span class="_ _0"></span>rzyjętej <span class="_ _0"></span>polityki <span class="_ _0"></span>za<span class="_ _0"></span>kłada <span class="_ _0"></span>się <span class="_ _0"></span>zapewnien<span class="_ _0"></span>ie d<span class="_ _0"></span>ostępności <span class="_ _0"></span>środkó<span class="_ _0"></span>w </div><div class="t m0 x8 hb y447 ff5 fs6 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _2c"> </span>na <span class="_ _2c"> </span>poziomie<span class="_ _0"></span><span class="ff4"> <span class="_ _2c"> </span></span>pozwalającym <span class="_ _2c"> </span>na <span class="_ _2c"> </span>regulowan<span class="_ _0"></span>ie <span class="_ _1e"> </span>zob<span class="_ _0"></span>owiązań <span class="_ _2c"> </span>w <span class="_ _2c"> </span>toku <span class="_ _1e"> </span>n<span class="_ _0"></span>ormalnej <span class="_ _2c"> </span>działalności. </div><div class="t m0 x8 hb y819 ff5 fs6 fc0 sc0 ls0 ws0">Realizowane <span class="_ _0"></span>działania <span class="_ _0"></span>um<span class="_ _0"></span>ożliwiają<span class="ff4"> <span class="_ _0"></span></span>jedno<span class="_ _0"></span>cześnie <span class="_ _0"></span>niezakłóconą <span class="_ _0"></span>kontynu<span class="_ _0"></span>ację <span class="_ _0"></span>działalności <span class="_ _0"></span>w sytuac<span class="_ _0"></span>jach <span class="_ _0"></span>kryzysu </div><div class="t m0 x8 hb y81a ff5 fs6 fc0 sc0 ls0 ws0">płynności <span class="_ _c"> </span>przez <span class="_ _c"> </span>okres <span class="_ _c"> </span>niezbędny <span class="_ _c"> </span>do<span class="ff4"> <span class="_ _c"> </span></span>uruchomienia <span class="_ _c"> </span>awaryjneg<span class="_ _0"></span>o <span class="_ _c"> </span>planu <span class="_ _1f"> </span>f<span class="_ _0"></span>inansowania, <span class="_ _c"> </span>którego <span class="_ _c"> </span>celem <span class="_ _c"> </span>jest<span class="_ _1"></span> </div><div class="t m0 x8 hb y81b ff5 fs6 fc0 sc0 ls0 ws0">zapewnienie <span class="_ _10"></span>uzupełnienia <span class="_ _0"></span>powstałych<span class="_ _0"></span><span class="ff4"> <span class="_ _0"></span></span>niedo<span class="_ _0"></span>borów. <span class="_ _0"></span>W <span class="_ _0"></span>zakresie <span class="_ _0"></span>zar<span class="_ _0"></span>ządzania <span class="_ _0"></span>płynn<span class="_ _0"></span>ością <span class="_ _10"></span>Spółka <span class="_ _10"></span><span class="ff4">koncentruje <span class="_ _0"></span></span>się </div><div class="t m0 x8 hb y81c ff5 fs6 fc0 sc0 ls0 ws0">na <span class="_ _1e"> </span>szczegó<span class="_ _0"></span>łowej <span class="_ _1e"> </span>analizie<span class="_ _0"></span><span class="ff4"> <span class="_ _1e"> </span></span>kształtowania <span class="_ _1e"> </span>się <span class="_ _2c"> </span>prognozowany<span class="_ _0"></span>ch <span class="_ _1e"> </span>przepływów <span class="_ _1e"> </span>p<span class="_ _0"></span>ieniężnych, <span class="_ _1e"> </span>monito<span class="_ _0"></span>rowaniu </div><div class="t m0 x8 hb y7e9 ff5 fs6 fc0 sc0 ls0 ws0">wskaźników p<span class="_ _0"></span>łynności, rotacji<span class="ff4"> </span>n<span class="_ _0"></span>ależności, monitoringu r<span class="_ _0"></span>achunków bankowych<span class="_ _0"></span>.<span class="ff4"> </span></div><div class="t m0 x8 hb y81d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y81e ff5 fs6 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _0"></span>rzedstawia umowne ter<span class="_ _0"></span>miny wymagalności zobowiązań<span class="_ _0"></span> finansowych i zapadalności </div><div class="t m0 x8 hf y655 ff5 fs6 fc0 sc0 ls0 ws0">aktywów fin<span class="_ _0"></span>ansowych wykorzystywanych<span class="_ _0"></span> Spółkę dla celów zarząd<span class="_ _0"></span>zania ryzykiem płynności.<span class="_ _10"></span><span class="ff4 fs0"> </span></div><div class="t m0 x8 h1 y3d9 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y81f ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y820 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y821 ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:120.263000px;bottom:540.441000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf46" class="pf we h25" ><div class="pc pc46 we h25"><img class="bi x58 y20f w2c h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">70</span> </span></span></div><div class="t m0 x59 hb y216 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y822 w109 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x93 y822 w10a h12"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x94 y822 w9b h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y822 w10b h12"><div class="t m0 x21 h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Niezdyskontowa<span class="_ _0"></span>ne przepływy pieniężne wynik<span class="_ _0"></span>ające z umowy<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x59 y823 w109 hae"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x93 y823 w10a hae"><div class="t m0 x40 h11 y5df ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x41 h11 y1f6 ffc fs6 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x94 y823 w9b hae"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y823 w10c hae"><div class="t m0 x40 h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Ogółem<span class="ffb"> </span></div></div><div class="c x22 y823 w10d hae"><div class="t m0 x12 h11 y5df ffb fs6 fc0 sc0 ls0 ws0">do  </div><div class="t m0 x1f h11 y1f6 ffc fs6 fc0 sc0 ls0 ws0">3 miesięcy<span class="ffb"> </span></div></div><div class="c x96 y823 w10e hae"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 3 </div><div class="t m0 x63 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">do 6 </div><div class="t m0 x3b h11 y90 ffc fs6 fc0 sc0 ls0 ws0">miesięcy<span class="ffb"> </span></div></div><div class="c xd8 y823 w10d hae"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 6 </div><div class="t m0 x29 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">do 12 </div><div class="t m0 x3b h11 y90 ffc fs6 fc0 sc0 ls0 ws0">miesięcy<span class="ffb"> </span></div></div><div class="c xd9 y823 w10f hae"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 1 </div><div class="t m0 x15 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">roku do 2<span class="_ _0"></span> </div><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">lat  </div></div><div class="c xda y823 w110 hae"><div class="t m0 x1f h11 y5df ffc fs6 fc0 sc0 ls0 ws0">powyżej 2 <span class="ffb"> </span></div><div class="t m0 x3a h11 y1f6 ffb fs6 fc0 sc0 ls0 ws0">do 5 lat </div></div><div class="c xdb y823 w10f hae"><div class="t m0 x40 h11 y5df ffc fs6 fc0 sc0 ls0 ws0">powyżej <span class="ffb"> </span></div><div class="t m0 x18 h11 y1f6 ffb fs6 fc0 sc0 ls0 ws0">5 lat </div></div><div class="c x59 y824 w109 h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _0"></span>ceniane według </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c x93 y824 w10a h30"><div class="t m0 xd h11 y72b ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y824 w9b h30"><div class="t m0 x26 hb y72b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y824 w10c h30"><div class="t m0 x6d hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y824 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y824 w10e h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y824 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd9 y824 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xda y824 w110 h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdb y824 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y825 w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x93 y825 w10a h12"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 838 </div></div><div class="c x94 y825 w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y825 w10c h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 838 </div></div><div class="c x22 y825 w10d h12"><div class="t m0 x6c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">487<span class="ls0"> </span></div></div><div class="c x96 y825 w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y825 w10d h12"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">3 589 </div></div><div class="c xd9 y825 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y825 w110 h12"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">7 762 </div></div><div class="c xdb y825 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y826 w109 h7d"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x93 y826 w10a h7d"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x94 y826 w9b h7d"><div class="t m0 x26 hf y827 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y826 w10c h7d"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x22 y826 w10d h7d"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x96 y826 w10e h7d"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y826 w10d h7d"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y826 w10f h7d"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y826 w110 h7d"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y826 w10f h7d"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y4c2 w109 h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki p<span class="_ _0"></span>ieniężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x93 y4c2 w10a h29"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x94 y4c2 w9b h29"><div class="t m0 x26 hf y120 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y4c2 w10c h29"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x22 y4c2 w10d h29"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x96 y4c2 w10e h29"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y4c2 w10d h29"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y4c2 w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y4c2 w110 h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y4c2 w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y828 w109 h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania finansowe <span class="_ _0"></span>wyceniane według </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c x93 y828 w10a h30"><div class="t m0 xd h11 y72b ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y828 w9b h30"><div class="t m0 x26 hb y72b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y828 w10c h30"><div class="t m0 x6d hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y828 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y828 w10e h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y828 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd9 y828 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xda y828 w110 h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdb y828 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y829 w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów i poży<span class="_ _0"></span>czek<span class="ff9"> </span></div></div><div class="c x93 y829 w10a h12"><div class="t m0 x41 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(112 485) </div></div><div class="c x94 y829 w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y829 w10c h12"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(134 703) </div></div><div class="c x22 y829 w10d h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(5 429) </div></div><div class="c x96 y829 w10e h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(5 309) </div></div><div class="c xd8 y829 w10d h12"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(16 017) </div></div><div class="c xd9 y829 w10f h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(19 292) </div></div><div class="c xda y829 w110 h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(39 541) </div></div><div class="c xdb y829 w10f h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(49 115) </div></div><div class="c x59 y82a w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x93 y82a w10a h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(4 649) </div></div><div class="c x94 y82a w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y82a w10c h12"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(5 209) </div></div><div class="c x22 y82a w10d h12"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(498) </div></div><div class="c x96 y82a w10e h12"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(496) </div></div><div class="c xd8 y82a w10d h12"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(966) </div></div><div class="c xd9 y82a w10f h12"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 382) </div></div><div class="c xda y82a w110 h12"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 867) </div></div><div class="c xdb y82a w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y82b w109 h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x93 y82b w10a h29"><div class="t m0 x2d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(19 325) </div></div><div class="c x94 y82b w9b h29"><div class="t m0 x26 hf y120 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y82b w10c h29"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(19 325) </div></div><div class="c x22 y82b w10d h29"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(19 325) </div></div><div class="c x96 y82b w10e h29"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y82b w10d h29"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y82b w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y82b w110 h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y82b w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y82c w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia pozostałe<span class="ff9"> </span></div></div><div class="c x93 y82c w10a h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 068) </div></div><div class="c x94 y82c w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y82c w10c h12"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 068) </div></div><div class="c x22 y82c w10d h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 068) </div></div><div class="c x96 y82c w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y82c w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y82c w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y82c w110 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y82c w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y82d w109 haf"><div class="t m0 x65 hf y0 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y82d w10a haf"><div class="t m0 xd hb yca ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y82d w9b haf"><div class="t m0 x26 hb yca ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y82d w10c haf"><div class="t m0 x6d hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y82d w10d haf"><div class="t m0 x1c hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y82d w10e haf"><div class="t m0 x1c hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y82d w10d haf"><div class="t m0 x1c hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd9 y82d w10f haf"><div class="t m0 x2e hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xda y82d w110 haf"><div class="t m0 x2e hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdb y82d w10f haf"><div class="t m0 x2e hb y445 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y82e w109 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Razem ekspozy<span class="_ _0"></span>cja na ryzyko <span class="ffc">płynności<span class="_ _0"></span></span> </div></div><div class="c x93 y82e w10a h29"><div class="t m0 x2d h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(83 300) </div></div><div class="c x94 y82e w9b h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y82e w10c h29"><div class="t m0 x19 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(106 078) </div></div><div class="c x22 y82e w10d h29"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">16 556 </div></div><div class="c x96 y82e w10e h29"><div class="t m0 x2b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(5 805) </div></div><div class="c xd8 y82e w10d h29"><div class="t m0 x3d h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(13 394) </div></div><div class="c xd9 y82e w10f h29"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(20 674) </div></div><div class="c xda y82e w110 h29"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(33 646) </div></div><div class="c xdb y82e w10f h29"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(49 115) </div></div><div class="c x59 y82f w109 h12"><div class="t m0 xdc hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x93 y82f w10a h12"><div class="t m0 x2e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x94 y82f w9b h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y82f w10c h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x22 y82f w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y82f w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y82f w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y82f w10f h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y82f w110 h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdb y82f w10f h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y830 w109 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x93 y830 w10a h12"><div class="t m0 xd h11 y149 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y830 w9b h12"><div class="t m0 x25 hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y830 w10b h12"><div class="t m0 x21 h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Niezdyskontowa<span class="_ _0"></span>ne przepływy pieniężne wynik<span class="_ _0"></span>ające z umowy<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x59 y831 w109 hb0"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x93 y831 w10a hb0"><div class="t m0 x40 h11 y5df ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x41 h11 y1f6 ffc fs6 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x94 y831 w9b hb0"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y831 w10c hb0"><div class="t m0 x40 h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Ogółem<span class="ffb"> </span></div></div><div class="c x22 y831 w10d hb0"><div class="t m0 x12 h11 y5df ffb fs6 fc0 sc0 ls0 ws0">do  </div><div class="t m0 x1f h11 y1f6 ffc fs6 fc0 sc0 ls0 ws0">3 miesięcy<span class="ffb"> </span></div></div><div class="c x96 y831 w10e hb0"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 3 </div><div class="t m0 x63 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">do 6 </div><div class="t m0 x3b h11 y90 ffc fs6 fc0 sc0 ls0 ws0">miesięcy<span class="ffb"> </span></div></div><div class="c xd8 y831 w10d hb0"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 6 </div><div class="t m0 x29 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">do 12 </div><div class="t m0 x3b h11 y90 ffc fs6 fc0 sc0 ls0 ws0">miesięcy<span class="ffb"> </span></div></div><div class="c xd9 y831 w10f hb0"><div class="t m0 x1f h11 y411 ffc fs6 fc0 sc0 ls0 ws0">powyżej 1 </div><div class="t m0 x15 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">roku do 2<span class="_ _0"></span> </div><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">lat  </div></div><div class="c xda y831 w110 hb0"><div class="t m0 x1f h11 y5df ffc fs6 fc0 sc0 ls0 ws0">powyżej 2 <span class="ffb"> </span></div><div class="t m0 x3a h11 y1f6 ffb fs6 fc0 sc0 ls0 ws0">do 5 lat </div></div><div class="c xdb y831 w10f hb0"><div class="t m0 x40 h11 y5df ffc fs6 fc0 sc0 ls0 ws0">powyżej <span class="ffb"> </span></div><div class="t m0 x18 h11 y1f6 ffb fs6 fc0 sc0 ls0 ws0">5 lat </div></div><div class="c x59 y832 w109 h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _0"></span>ceniane według </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c x93 y832 w10a h30"><div class="t m0 xd h11 y72b ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y832 w9b h30"><div class="t m0 x26 hb y72b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y832 w10c h30"><div class="t m0 x6d hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y832 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y832 w10e h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y832 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd9 y832 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xda y832 w110 h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdb y832 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y833 w109 h29"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x93 y833 w10a h29"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x94 y833 w9b h29"><div class="t m0 x26 hf y120 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y833 w10c h29"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">13 160 </div></div><div class="c x22 y833 w10d h29"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 059 </div></div><div class="c x96 y833 w10e h29"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y833 w10d h29"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">12 101 </div></div><div class="c xd9 y833 w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y833 w110 h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y833 w10f h29"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y834 w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x93 y834 w10a h12"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x94 y834 w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y834 w10c h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x22 y834 w10d h12"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x96 y834 w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y834 w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y834 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y834 w110 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y834 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y835 w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne i ich ekwiwalenty<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x93 y835 w10a h12"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x94 y835 w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y835 w10c h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 736 </div></div><div class="c x22 y835 w10d h12"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">11 736 </div></div><div class="c x96 y835 w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y835 w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y835 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y835 w110 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y835 w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y836 w109 h30"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania finansowe <span class="_ _0"></span>wyceniane według </div><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">zamortyzo<span class="_ _0"></span>wanego kosztu </div></div><div class="c x93 y836 w10a h30"><div class="t m0 xd h11 y72b ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y836 w9b h30"><div class="t m0 x26 hb y72b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y836 w10c h30"><div class="t m0 x6d hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y836 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y836 w10e h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y836 w10d h30"><div class="t m0 x1c hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd9 y836 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xda y836 w110 h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdb y836 w10f h30"><div class="t m0 x2e hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y837 w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów i poży<span class="_ _0"></span>czek<span class="ff9"> </span></div></div><div class="c x93 y837 w10a h12"><div class="t m0 x41 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(152 163) </div></div><div class="c x94 y837 w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y837 w10c h12"><div class="t m0 x19 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(184 508) </div></div><div class="c x22 y837 w10d h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(7 227) </div></div><div class="c x96 y837 w10e h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(7 197) </div></div><div class="c xd8 y837 w10d h12"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(14 138) </div></div><div class="c xd9 y837 w10f h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(28 134) </div></div><div class="c xda y837 w110 h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(75 491) </div></div><div class="c xdb y837 w10f h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(52 320) </div></div><div class="c x59 y838 w109 h40"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu leasingu<span class="ff9"> </span></div></div><div class="c x93 y838 w10a h40"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(3 383) </div></div><div class="c x94 y838 w9b h40"><div class="t m0 x26 hf y839 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y838 w10c h40"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(3 738) </div></div><div class="c x22 y838 w10d h40"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(353) </div></div><div class="c x96 y838 w10e h40"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(345) </div></div><div class="c xd8 y838 w10d h40"><div class="t m0 x11 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(710) </div></div><div class="c xd9 y838 w10f h40"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 302) </div></div><div class="c xda y838 w110 h40"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(1 028) </div></div><div class="c xdb y838 w10f h40"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y83a w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x93 y83a w10a h12"><div class="t m0 x2d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(16 052) </div></div><div class="c x94 y83a w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y83a w10c h12"><div class="t m0 x40 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(16 052) </div></div><div class="c x22 y83a w10d h12"><div class="t m0 x3d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(16 052) </div></div><div class="c x96 y83a w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y83a w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y83a w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y83a w110 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y83a w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y83b w109 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia pozostałe<span class="ff9"> </span></div></div><div class="c x93 y83b w10a h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(4 512) </div></div><div class="c x94 y83b w9b h12"><div class="t m0 x26 hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8b y83b w10c h12"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(4 512) </div></div><div class="c x22 y83b w10d h12"><div class="t m0 x2b hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(4 512) </div></div><div class="c x96 y83b w10e h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd8 y83b w10d h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd9 y83b w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xda y83b w110 h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdb y83b w10f h12"><div class="t m0 x1d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y83c w109 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Razem ekspozy<span class="_ _0"></span>cja na ryzyko <span class="ffc">płynności<span class="_ _0"></span></span> </div></div><div class="c x93 y83c w10a h12"><div class="t m0 x41 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(134 184) </div></div><div class="c x94 y83c w9b h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y83c w10c h12"><div class="t m0 x19 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(166 182) </div></div><div class="c x22 y83c w10d h12"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 383 </div></div><div class="c x96 y83c w10e h12"><div class="t m0 x2b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(7 542) </div></div><div class="c xd8 y83c w10d h12"><div class="t m0 x2b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(2 747) </div></div><div class="c xd9 y83c w10f h12"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(29 436) </div></div><div class="c xda y83c w110 h12"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(76 519) </div></div><div class="c xdb y83c w10f h12"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(52 320) </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h1 y83d ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf47" class="pf w0 h0" ><div class="pc pc47 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">71</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">Wykazana <span class="_ _1f"> </span>w <span class="_ _1f"> </span>powyższych <span class="_ _1f"> </span>tabelach <span class="_ _1f"> </span>ekspozycja  n<span class="_ _0"></span>a <span class="_ _1f"> </span>ryzyko  p<span class="_ _0"></span>łynności  raz<span class="_ _0"></span>em <span class="_ _1f"> </span>została  ustalona <span class="_ _1f"> </span>jako <span class="_ _1f"> </span>suma </div><div class="t m0 x8 hf y1fc ff5 fs6 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _0"></span> <span class="_ _1b"></span>finansowych, <span class="_ _1b"></span>pomniejszon<span class="_ _0"></span>a <span class="_ _1b"></span>o <span class="_ _1b"></span>aktywa <span class="_ _23"></span>finansowe <span class="_ _1b"></span>wyko<span class="_ _0"></span>rzystywane <span class="_ _1b"></span>pr<span class="_ _0"></span>zez <span class="_ _1b"></span>Spółkę <span class="_ _1b"></span>w <span class="_ _1b"></span>zarząd<span class="_ _0"></span>zaniu </div><div class="t m0 x8 hb y1fd ff5 fs6 fc0 sc0 ls0 ws0">ryzykiem płynno<span class="_ _0"></span>ści (środki pieniężne i ich <span class="_ _0"></span>ekwiwalenty, należno<span class="_ _0"></span>ści han<span class="_ _0"></span>dlowe, pożyczki udzielon<span class="_ _0"></span>e). <span class="ff4"> </span></div><div class="t m0 x8 h4c y83e ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y65b ff5 fs6 fc0 sc0 ls0 ws0">Powyższa <span class="_ _1d"> </span>analiza <span class="_ _1d"> </span>niezdyskontowany<span class="_ _0"></span>ch <span class="_ _1d"> </span>umownych <span class="_ _1d"> </span>przepływów <span class="_ _1c"> </span>p<span class="_ _0"></span>ieniężnych <span class="_ _1d"> </span>z<span class="_ _0"></span><span class="ff4"> <span class="_ _1d"> </span></span>zobowiązań <span class="_ _1d"> </span>finansowych<span class="_ _0"></span> <span class="_ _1c"> </span>i </div><div class="t m0 x8 hf ycb ff5 fs6 fc0 sc0 ls0 ws0">aktywów <span class="_ _22"> </span>finansowych, <span class="_ _1d"> </span>któr<span class="_ _0"></span>e <span class="_ _1d"> </span>są <span class="_ _1d"> </span>szybko <span class="_ _1d"> </span>zb<span class="_ _0"></span>ywalne <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>w <span class="_ _1d"> </span>stosun<span class="_ _0"></span>ku <span class="_ _1d"> </span>do <span class="_ _22"> </span>których <span class="_ _1d"> </span>można <span class="_ _1d"> </span>spodziew<span class="_ _0"></span>ać <span class="_ _1d"> </span>się, <span class="_ _1d"> </span>że </div><div class="t m0 x8 hf y65c ff5 fs6 fc0 sc0 ls0 ws0">wygeneru<span class="_ _0"></span>ją <span class="_ _1"></span>w <span class="_ _1"></span>krótkim <span class="_ _1"></span>terminie <span class="_ _1"></span>przepływy <span class="_ _1"></span>pieniężne (środki <span class="_ _b"></span>p<span class="_ _0"></span>ieniężne, ich <span class="_ _b"></span>ek<span class="_ _0"></span>wiwalenty, <span class="_ _1"></span>należności <span class="_ _1"></span>handlowe </div><div class="t m0 x8 hb y83f ff5 fs6 fc0 sc0 ls0 ws0">oraz  pożyczki <span class="_ _22"> </span>udzielone)  wykazuje <span class="_ _1d"> </span>w  odniesieniu  do <span class="_ _22"> </span>ich <span class="_ _22"> </span>stanu <span class="_ _22"> </span>na  dzień <span class="_ _22"> </span>31  grudnia <span class="_ _1d"> </span>202<span class="_ _10"></span><span class="ff4">3<span class="_ _0"></span> <span class="_ _22"> </span></span>r. <span class="_ _22"> </span>nadwyżkę </div><div class="t m0 x8 hb y714 ff5 fs6 fc0 sc0 ls0 ws0">wydatków śro<span class="_ _1"></span>dków <span class="_ _1"></span>pieniężnych <span class="_ _1"></span>w <span class="_ _b"></span>wysokości <span class="ff4">2 <span class="_ _b"></span>643 <span class="_ _1"></span><span class="ff5">tys. <span class="_ _1"></span>zł <span class="_ _b"></span>w <span class="_ _b"></span>o<span class="_ _0"></span>kresie <span class="_ _b"></span>do<span class="_ _0"></span> <span class="_ _b"></span>12 <span class="_ _1"></span>miesięcy <span class="_ _1"></span>od <span class="_ _b"></span>dnia <span class="_ _1"></span>sprawozdawczego<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y715 ff5 fs6 fc0 sc0 ls0 ws0">(na dzień 31<span class="_ _0"></span> grudnia 2022 r. nadwyżka <span class="_ _0"></span>wydatków w wysokości 7<span class="_ _10"></span><span class="ff4"> </span>906  tys. zł)<span class="ff4">. </span></div><div class="t m0 x8 h4c y840 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y636 ff5 fs6 fc0 sc0 ls0 ws0">W o<span class="_ _0"></span>cenie <span class="_ _0"></span>Zarządu Sp<span class="_ _0"></span>ółki w/w <span class="_ _0"></span>nadwy<span class="_ _0"></span>żka wydatk<span class="_ _0"></span>ów nad <span class="_ _0"></span>wpływami <span class="_ _0"></span>środków <span class="_ _0"></span>pieniężnych <span class="_ _0"></span>nie <span class="_ _0"></span>rodzi <span class="_ _0"></span>zagrożenia </div><div class="t m0 x8 hf y637 ff5 fs6 fc0 sc0 ls0 ws0">dla <span class="_ _1"></span>utrzymania <span class="_ _1"></span>bieżącej <span class="_ _1"></span>płynności <span class="_ _b"></span>a wynika <span class="_ _1"></span>głównie <span class="_ _1"></span>ze <span class="_ _b"></span>specy<span class="_ _0"></span>fiki <span class="_ _1"></span>działalności <span class="_ _1"></span>operacyjnej, <span class="_ _b"></span>m<span class="_ _0"></span>odelu <span class="_ _1"></span>biznesowego </div><div class="t m0 x8 hb y638 ff5 fs6 fc0 sc0 ls0 ws0">i dynamik<span class="_ _0"></span>i rozwoju poszczególnych <span class="_ _0"></span>segmentów dzi<span class="_ _0"></span>ałalności:<span class="ff4"> </span></div><div class="t m0 x8 hb y639 ff4 fs6 fc0 sc0 ls1 ws0">d)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">w <span class="_ _1f"> </span>okresie  3  miesięcy<span class="_ _0"></span>  od  dnia  sprawozd<span class="_ _0"></span>awczego <span class="_ _1f"> </span>niezdyskontowane  um<span class="_ _0"></span>owne  przepływy  pieniężn<span class="_ _0"></span>e  z<span class="ff4"> </span></span></span></div><div class="t m0 x62 hf y717 ff5 fs6 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1b"></span>finansowy<span class="_ _0"></span>ch <span class="_ _10"></span>i <span class="_ _1b"></span>aktywów <span class="_ _1b"></span>finansowych, <span class="_ _1b"></span>które <span class="_ _10"></span>są <span class="_ _1b"></span>szybko <span class="_ _1b"></span>zbywalne <span class="_ _1b"></span>lub <span class="_ _10"></span>w <span class="_ _1b"></span>stosunku <span class="_ _1b"></span>do <span class="_ _10"></span>który<span class="_ _0"></span>ch </div><div class="t m0 x62 hf y718 ff5 fs6 fc0 sc0 ls0 ws0">można <span class="_ _1d"> </span>spodziewać <span class="_ _1d"> </span>się, <span class="_ _1c"> </span>że <span class="_ _1d"> </span>wygenerują <span class="_ _1c"> </span>w <span class="_ _1d"> </span>krótkim <span class="_ _1d"> </span>terminie <span class="_ _1c"> </span>prze<span class="_ _0"></span>pływy <span class="_ _1c"> </span>pieniężne <span class="_ _1d"> </span>(środki <span class="_ _1d"> </span>pieniężne, <span class="_ _1c"> </span>ich </div><div class="t m0 x62 hb y719 ff5 fs6 fc0 sc0 ls0 ws0">ekwiwalenty, n<span class="_ _0"></span>ależności handlowe, poży<span class="_ _0"></span>czki udzielone) wykazu<span class="_ _0"></span>ją <span class="_ _0"></span>nadwyżkę w kwo<span class="_ _0"></span>cie <span class="ff4">16 556 </span>ty<span class="_ _0"></span>s. zł;<span class="ff4"> </span></div><div class="t m0 x8 hb ydf ff4 fs6 fc0 sc0 lsa ws0">e)<span class="ff1 ls0"> <span class="_ _17"> </span><span class="ff5">nadwyżka <span class="_ _1"></span>zobowiązań <span class="_ _1"></span>finansowych <span class="_ _1"></span>nad <span class="_ _b"></span>ak<span class="_ _0"></span>tywami <span class="_ _b"></span>fin<span class="_ _0"></span>ansowymi <span class="_ _1"></span>występuje <span class="_ _1"></span>w <span class="_ _b"></span>okresie <span class="_ _1"></span>od <span class="_ _b"></span>3 <span class="_ _1"></span>miesięcy <span class="_ _b"></span>p<span class="_ _0"></span>o <span class="_ _b"></span>dn<span class="_ _0"></span>iu </span></span></div><div class="t m0 x62 hf y6a1 ff5 fs6 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span>m <span class="_ _23"> </span>i <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>ściśle <span class="_ _1c"> </span>związana <span class="_ _1c"> </span>z <span class="_ _23"> </span>za<span class="_ _0"></span>ciągniętymi <span class="_ _1c"> </span>kredytami <span class="_ _1c"> </span>inwestycyjnymi. <span class="_ _1c"> </span>W <span class="_ _1c"> </span>ocenie <span class="_ _1c"> </span>Zarządu </div><div class="t m0 x62 hb y6a2 ff5 fs6 fc0 sc0 ls0 ws0">Spółki <span class="_ _1c"> </span>przyszłe <span class="_ _1c"> </span>pr<span class="_ _0"></span>zepływy <span class="_ _1c"> </span>z <span class="_ _23"></span>tytułu<span class="_ _0"></span> <span class="_ _23"> </span>p<span class="_ _0"></span>łatności <span class="_ _1c"> </span>rat <span class="_ _1c"> </span>kredytowych<span class="_ _0"></span><span class="ff4"> <span class="_ _1c"></span></span>będ<span class="_ _0"></span>ą <span class="_ _23"></span>pokryte <span class="_ _1c"> </span>przyszłym<span class="_ _0"></span>i <span class="_ _23"></span>przep<span class="_ _0"></span>ływami <span class="_ _1c"> </span>z </div><div class="t m0 x62 hb y6a3 ff5 fs6 fc0 sc0 ls0 ws0">działalności op<span class="_ _0"></span>eracyjnej.<span class="ff4"> </span></div><div class="t m0 x8 hb y6a4 ff4 fs6 fc0 sc0 ls8 ws0">f)<span class="ff1 ls0"> <span class="_ _34"> </span><span class="ff5">Spółka <span class="_ _1e"> </span>pokrywa <span class="_ _1e"> </span>po<span class="_ _0"></span>zostałe <span class="_ _1e"> </span>niedobory <span class="_ _1e"> </span>z <span class="_ _1e"> </span>bieżący<span class="_ _0"></span>ch <span class="_ _1e"> </span>wpływów <span class="_ _1e"> </span>środków <span class="_ _1e"> </span>pien<span class="_ _0"></span>iężnych <span class="_ _21"> </span>z <span class="_ _1e"> </span>działa<span class="_ _0"></span>lności </span></span></div><div class="t m0 x62 hb y841 ff5 fs6 fc0 sc0 ls0 ws0">operacyjn<span class="_ _0"></span>ej, <span class="_ _10"></span>w <span class="_ _10"></span>okresie <span class="_ _10"></span>sprawozdawc<span class="_ _0"></span>zym <span class="_ _10"></span>zakończonym <span class="_ _10"></span>3<span class="_ _0"></span>1 <span class="_ _0"></span>g<span class="_ _0"></span>rudnia <span class="_ _10"></span>202<span class="_ _10"></span><span class="ff4">3 <span class="_ _10"></span></span>r. <span class="_ _10"></span>wygenerowane <span class="_ _10"></span>z <span class="_ _10"></span>d<span class="_ _0"></span>ziałalności </div><div class="t m0 x62 hb y842 ff5 fs6 fc0 sc0 ls0 ws0">operacyjn<span class="_ _0"></span>ej przepływy wyniosły <span class="_ _0"></span><span class="ff4">56 903 </span>ty<span class="_ _0"></span>s. zł; <span class="ff4"> </span></div><div class="t m0 x8 hb y181 ff4 fs6 fc0 sc0 ls1 ws0">g)<span class="ff1 ls0"> <span class="_ _1a"> </span><span class="ff5">Pon<span class="_ _0"></span>adto <span class="_ _1c"> </span>Spółka <span class="_ _1c"> </span>regularnie <span class="_ _1c"> </span>otrzymuje <span class="_ _1c"> </span>wp<span class="_ _0"></span>ływy <span class="_ _23"> </span>z <span class="_ _1c"> </span>dy<span class="_ _0"></span>widend <span class="_ _23"></span>od<span class="_ _0"></span> <span class="_ _23"> </span>jed<span class="_ _0"></span>nostek <span class="_ _23"> </span>p<span class="_ _0"></span>owiązanych, <span class="_ _1c"> </span>które <span class="_ _1c"> </span>w <span class="_ _1c"> </span>202<span class="_ _10"></span><span class="ff4">3 <span class="_ _1c"></span>r. </span></span></span></div><div class="t m0 x62 hb y843 ff5 fs6 fc0 sc0 ls0 ws0">wyniosły <span class="ff4">1<span class="_ _0"></span>4 706 </span>tys. zł. W kolejnych<span class="_ _0"></span> latach również oczekuje się wpływó<span class="_ _0"></span>w z tego tytu<span class="_ _0"></span>łu.<span class="ff4"> </span></div><div class="t m0 x8 h27 y844 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y68f ff4 fs6 fc0 sc0 ls0 ws0">Na <span class="_ _b"></span>31<span class="_ _0"></span> <span class="_ _b"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _b"></span><span class="ff5">r. <span class="_ _1"></span>Spółka <span class="_ _b"></span>Verco<span class="_ _0"></span>m <span class="_ _b"></span>S.A. <span class="_ _1"></span>dysponuje <span class="_ _1"></span>niewykorzystanym <span class="_ _b"></span>limitem<span class="_ _0"></span> <span class="_ _b"></span>kredytu<span class="_ _0"></span> <span class="_ _b"></span>w <span class="_ _b"></span>rachu<span class="_ _0"></span>nku <span class="_ _b"></span>bieżą<span class="_ _0"></span>cym </span></div><div class="t m0 x8 hb y447 ff5 fs6 fc0 sc0 ls0 ws0">w łącznej <span class="_ _1"></span>kwocie 5<span class="ff4"> </span>000 tys. <span class="_ _1"></span>zł <span class="_ _1"></span>(5<span class="ff4"> </span>000 tys. zł <span class="_ _1"></span>na dzień <span class="_ _1"></span>31 g<span class="_ _1"></span>rudnia 202<span class="ff4">2 r.), w <span class="_ _1"></span>tym <span class="_ _1"></span>w mBank <span class="_ _1"></span>S.A. <span class="_ _1"></span>w kwocie 3 000 </span></div><div class="t m0 x8 hb y819 ff5 fs6 fc0 sc0 ls0 ws0">tys. zł oraz w I<span class="_ _0"></span>NG Bank Śląski S.A. w kwocie <span class="_ _0"></span>2<span class="ff4"> </span>000<span class="_ _0"></span> tys. zł<span class="ff4">. </span></div><div class="t m0 x8 h1 y845 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y846 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y847 ff2 fs6 fc1 sc0 ls0 ws0">37.<span class="_ _1"></span>3.<span class="_ _1"></span>3.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff3">Ryzy<span class="_ _1"></span>ko <span class="_ _1"></span>s<span class="_ _1"></span>tóp<span class="_ _1"></span> p<span class="_ _1"></span>ro<span class="_ _1"></span>cen<span class="_ _1"></span>tow<span class="_ _1"></span>yc<span class="_ _1"></span>h<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y3d4 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y848 ff5 fs6 fc0 sc0 ls0 ws0">Ryzyko zmiany stóp <span class="_ _1"></span>procentowych, na <span class="_ _1"></span>które e<span class="_ _1"></span>ksponowana jest <span class="_ _1"></span>Spółka Vercom S.A., <span class="_ _1"></span>związane jest <span class="_ _1"></span>z <span class="_ _1"></span>zawartymi </div><div class="t m0 x8 hb y651 ff5 fs6 fc0 sc0 ls0 ws0">umowami <span class="_ _23"></span>kredytowymi <span class="_ _23"></span>i <span class="_ _23"></span>pożyczek, <span class="_ _23"></span>które <span class="_ _23"></span>oparte <span class="_ _1b"></span>są <span class="_ _23"></span>o <span class="_ _23"></span>oprocentowanie <span class="_ _23"></span>zmienn<span class="_ _0"></span>e, <span class="_ _23"> </span><span class="ff4">k<span class="_ _0"></span>alkulowane <span class="_ _1b"></span>w <span class="_ _23"></span>korelacji <span class="_ _23"></span>ze </span></div><div class="t m0 x8 hb y849 ff5 fs6 fc0 sc0 ls0 ws0">stawkami <span class="_ _0"></span>ryn<span class="_ _0"></span>kowymi <span class="_ _0"></span>(międzybankowym<span class="_ _0"></span>i) <span class="_ _0"></span>–<span class="ff4"> <span class="_ _0"></span></span>głó<span class="_ _0"></span>wnie <span class="_ _0"></span>WIBOR <span class="_ _0"></span>1M, <span class="_ _0"></span>WIBOR <span class="_ _0"></span>3M <span class="_ _0"></span>i <span class="_ _10"></span>EURIBOR. <span class="_ _0"></span>Poniższa <span class="_ _0"></span>tabela </div><div class="t m0 x8 hf y84a ff5 fs6 fc0 sc0 ls0 ws0">przedstawia <span class="_ _0"></span>ekspozy<span class="_ _0"></span>cję na <span class="_ _0"></span>ryzyko <span class="_ _0"></span>zmiany <span class="_ _0"></span>stóp <span class="_ _0"></span>procentowych <span class="_ _0"></span>poprzez <span class="_ _0"></span>prezentację<span class="_ _0"></span> oprocentowan<span class="_ _0"></span>ych <span class="_ _0"></span>aktywów </div><div class="t m0 x8 hb y84b ff5 fs6 fc0 sc0 ls0 ws0">i zobowiązań<span class="_ _0"></span> finansowych w podzial<span class="_ _0"></span>e według zm<span class="_ _0"></span>iennych i stałych stóp p<span class="_ _0"></span>rocentowych<span class="_ _0"></span><span class="ff4">: </span></div><div class="t m0 x8 h1 y84c ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y7ce ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y84d ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf48" class="pf w0 h0" ><div class="pc pc48 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANaklEQVR42u3dwQ2EMAxFQYy2/5b/XijBhhBmSrDQU8zFxwEwoJKYAtDuNAJAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFyAJblbBEyExVE0wFoEiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gIsyMVFYCIsXi7ACLeigRFeLoC4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA90hiCEB7WEpcAGsRIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACIC7Akp0WAibB4uQAjHEUDrEWAtQiwFnm5AP28XABxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQFuk8QQgPawlLgA1iJAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXAOAb3C0CrEUAgLXIWgRYiwBxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAZ6XxBCAdiUugLUIEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBXjMzwhoVFWGwPUxJDEFwFoEiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLsJMkhgB4uQDvUF4ugJcLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC7AfpIYAtCuxAWwFgHiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gJ8h7tFgJcL8BouLgJeLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4ABtKYghAuxIXwFoEiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLAADAclxcBEb45wKICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAoiLEQDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAoiLEQDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAoiLEQDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAugLgAiAsgLoC4AIgLIC6AuACICwAAQJs/J3FzicesiiEAAAAASUVORK5CYII="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">72</span> </span></span></div></div><div class="c x8 y84e w111 h67"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xbd y84e w112 h67"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc3 y84e w113 h67"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y84f w111 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Instrumenty o sta<span class="_ _0"></span>łej stopie procentowej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xbd y84f w112 h12"><div class="t m0 xd h11 y92 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y84f w113 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y850 w111 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c xbd y850 w112 h12"><div class="t m0 x6d hf y90 ff9 fs6 fc0 sc0 ls0 ws0">8 493 </div></div><div class="c xc3 y850 w113 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">20 128 </div></div><div class="c x8 y851 w111 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia finansowe<span class="ff9"> </span></div></div><div class="c xbd y851 w112 h13"><div class="t m0 x30 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">(5 593) </div></div><div class="c xc3 y851 w113 h13"><div class="t m0 x51 hf y43f ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y5d6 w111 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y5d6 w112 h12"><div class="t m0 x6d h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 900 </div></div><div class="c xc3 y5d6 w113 h12"><div class="t m0 x1e h11 y90 ffb fs6 fc0 sc0 ls0 ws0">20 128 </div></div><div class="c x8 y852 w111 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Instrumenty o zm<span class="_ _0"></span>iennej stopie procento<span class="_ _0"></span>wej </div></div><div class="c xbd y852 w112 h12"><div class="t m0 xd h11 y92 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y852 w113 h12"><div class="t m0 xd hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7f3 w111 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>sowe </div></div><div class="c xbd y7f3 w112 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">37 507 </div></div><div class="c xc3 y7f3 w113 h12"><div class="t m0 x1e hf y90 ff9 fs6 fc0 sc0 ls0 ws0">21 798 </div></div><div class="c x8 y853 w111 h12"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia finansowe<span class="ff9"> </span></div></div><div class="c xbd y853 w112 h12"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(111 541) </div></div><div class="c xc3 y853 w113 h12"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">(155 546) </div></div><div class="c x8 y854 w111 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y854 w112 h12"><div class="t m0 x81 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(74 034) </div></div><div class="c xc3 y854 w113 h12"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">(133 748) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y855 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y856 ff5 fs6 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _0"></span>rzedstawia wpływ zm<span class="_ _0"></span>iany stopy procentowej na <span class="_ _0"></span>wynik finansowy przed<span class="_ _0"></span> opodatkowaniem<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y857 ff5 fs6 fc0 sc0 ls0 ws0">Spółki Verco<span class="_ _0"></span>m S.A. w odniesien<span class="_ _0"></span>iu do instrumentó<span class="_ _0"></span>w oprocentowanych zmienną <span class="_ _0"></span>stopą<span class="_ _0"></span><span class="ff4"> </span>procentową<span class="ff4">:<span class="fs0"> </span></span></div><div class="t m0 x8 h1 y207 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y858 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y859 w114 h88"><div class="t m0 xd h3d y7c0 ffb fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9f y859 w115 h88"><div class="t m0 x3a h3d y85a ffb fs1 fc0 sc0 ls0 ws0">Zysk lub strata  </div><div class="t m0 x3d h3d y400 ffc fs1 fc0 sc0 ls0 ws0">bieżącego okresu<span class="ffb"> </span></div></div><div class="c xd2 y859 w3e h88"><div class="t m0 xd h97 y448 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y859 w116 h88"><div class="t m0 x3a h3d y448 ffc fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="ffb"> </span></div></div><div class="c x8 y85b w114 h88"><div class="t m0 xd h34 yef ff12 fs1 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x9f y85b w117 h88"><div class="t m0 x1f h3d y85a ffb fs1 fc0 sc0 ls0 ws0">wzrost  </div><div class="t m0 xd h3d y400 ffb fs1 fc0 sc0 ls0 ws0">o 100 p.b. </div></div><div class="c xe y85b w3e h88"><div class="t m0 xd h3d y448 ffb fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y85b w118 h88"><div class="t m0 x1f h3d y85a ffb fs1 fc0 sc0 ls0 ws0">spadek  </div><div class="t m0 xd h3d y400 ffb fs1 fc0 sc0 ls0 ws0">o 100 p.b. </div></div><div class="c xd2 y85b w3e h88"><div class="t m0 xd h3d yef ffb fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y85b w119 h88"><div class="t m0 x1f h3d y85a ffb fs1 fc0 sc0 ls0 ws0">wzrost  </div><div class="t m0 xd h3d y400 ffb fs1 fc0 sc0 ls0 ws0">o 100 p.b. </div></div><div class="c xde y85b w3e h88"><div class="t m0 xd h3d y448 ffb fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y85b w118 h88"><div class="t m0 x1f h3d y85a ffb fs1 fc0 sc0 ls0 ws0">spadek  </div><div class="t m0 xd h3d y400 ffb fs1 fc0 sc0 ls0 ws0">o 100 p.b. </div></div><div class="c x8 y380 w114 h16"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c x9f y380 w117 h16"><div class="t m0 xd h11 y164 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y380 w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y380 w118 h16"><div class="t m0 x88 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y380 w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdd y380 w119 h16"><div class="t m0 x12 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xde y380 w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdf y380 w118 h16"><div class="t m0 x88 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6c5 w114 h16"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _0"></span> o zmiennej stopie procentowej<span class="_ _0"></span> </div></div><div class="c x9f y6c5 w117 h16"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(740) </div></div><div class="c xe y6c5 w3e h16"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y6c5 w118 h16"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">740<span class="ls0"> </span></div></div><div class="c xd2 y6c5 w3e h16"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y6c5 w119 h16"><div class="t m0 x3a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(740) </div></div><div class="c xde y6c5 w3e h16"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y6c5 w118 h16"><div class="t m0 x28 hf y99 ff9 fs6 fc0 sc0 ls1 ws0">740<span class="ls0"> </span></div></div><div class="c x8 y14 w114 h16"><div class="t m0 xd h11 y4c3 ffc fs6 fc0 sc0 ls0 ws0">Wpływ zmiany sto<span class="_ _0"></span>py procentowej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x9f y14 w117 h16"><div class="t m0 x3a h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">(740) </div></div><div class="c xe y14 w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y14 w118 h16"><div class="t m0 x28 h11 y4c3 ffb fs6 fc0 sc0 ls1 ws0">740<span class="ls0"> </span></div></div><div class="c xd2 y14 w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y14 w119 h16"><div class="t m0 x3a h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">(740) </div></div><div class="c xde y14 w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y14 w118 h16"><div class="t m0 x28 h11 y4c3 ffb fs6 fc0 sc0 ls1 ws0">740<span class="ls0"> </span></div></div><div class="c x8 y85c w114 h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x9f y85c w117 h16"><div class="t m0 xd h11 y164 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y85c w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y85c w118 h16"><div class="t m0 x88 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y85c w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdd y85c w119 h16"><div class="t m0 x12 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xde y85c w3e h16"><div class="t m0 x26 hb y164 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xdf y85c w118 h16"><div class="t m0 x88 hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y85d w114 h35"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _0"></span> o zmiennej stopie procen<span class="_ _0"></span>towej </div></div><div class="c x9f y85d w117 h35"><div class="t m0 x19 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1 337) </div></div><div class="c xe y85d w3e h35"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y85d w118 h35"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 337 </div></div><div class="c xd2 y85d w3e h35"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y85d w119 h35"><div class="t m0 x19 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(1 337) </div></div><div class="c xde y85d w3e h35"><div class="t m0 xd hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y85d w118 h35"><div class="t m0 x3a hf y99 ff9 fs6 fc0 sc0 ls0 ws0">1 337 </div></div><div class="c x8 y85e w114 h16"><div class="t m0 xd h11 y4c3 ffc fs6 fc0 sc0 ls0 ws0">Wpływ zmiany sto<span class="_ _0"></span>py procentowej<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x9f y85e w117 h16"><div class="t m0 x19 h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">(1 337) </div></div><div class="c xe y85e w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y85e w118 h16"><div class="t m0 x3a h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">1 337 </div></div><div class="c xd2 y85e w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y85e w119 h16"><div class="t m0 x19 h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">(1 337) </div></div><div class="c xde y85e w3e h16"><div class="t m0 xd h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y85e w118 h16"><div class="t m0 x3a h11 y4c3 ffb fs6 fc0 sc0 ls0 ws0">1 337 </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y85f ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y860 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y861 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y862 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y863 ff2 fs6 fc1 sc0 ls0 ws0">37.<span class="_ _1"></span>3.<span class="_ _1"></span>4.<span class="_ _1"></span><span class="fff"> <span class="_ _1a"> </span><span class="ff2">Ryzy<span class="_ _1"></span>ko <span class="_ _1"></span>wa<span class="_ _1"></span>lu<span class="_ _1"></span>tow<span class="_ _1"></span>e </span></span></div><div class="t m0 x8 h1 y864 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y865 ff5 fs6 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _0"></span>walutowe, <span class="_ _0"></span>na któ<span class="_ _0"></span>re ekspono<span class="_ _0"></span>wana jest <span class="_ _0"></span>Sp<span class="_ _0"></span>ółka Ver<span class="_ _0"></span>com S.A.<span class="_ _0"></span><span class="ff4"> </span>to <span class="_ _0"></span>ryzyko<span class="_ _0"></span> poniesienia <span class="_ _0"></span>straty z <span class="_ _0"></span>tytułu <span class="_ _0"></span>zmian </div><div class="t m0 x8 hb y866 ff5 fs6 fc0 sc0 ls0 ws0">kursów<span class="ff4"> <span class="_ _1d"> </span>walu<span class="_ _0"></span>towych, <span class="_ _1d"> </span>generowane <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>utr<span class="_ _0"></span>zymywanie <span class="_ _1d"> </span>otwartych <span class="_ _1d"> </span>pozycji <span class="_ _1d"> </span>waluto<span class="_ _0"></span>wych <span class="_ _1d"> </span>w <span class="_ _1d"> </span>walutach <span class="_ _1d"> </span>obcy<span class="_ _0"></span>ch.<span class="_ _0"></span> </span></div><div class="t m0 x8 hb y867 ff5 fs6 fc0 sc0 ls0 ws0">Poniższa  tabela  przedstawia <span class="_ _22"> </span>ekspozycję  na  r<span class="_ _1"></span>yzyko  walutowe  poprzez <span class="_ _22"> </span>prezentację  aktywów <span class="_ _22"> </span>i  zobowiązań<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb ybb ff5 fs6 fc0 sc0 ls0 ws0">wyrażony<span class="_ _0"></span>ch w walutach obcych<span class="_ _0"></span><span class="ff4">: </span></div><div class="t m0 x8 h1 y868 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y869 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y27 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y86a ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y86b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y765 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y470 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y81 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y86c ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf49" class="pf we h25" ><div class="pc pc49 we h25"><img class="bi x58 y20f w11a h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">73</span> </span></span></div><div class="t m0 x59 hb y216 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y86d w11b h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y86d w11c h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y86d w11d h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y86d w11e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe0 y86d w11f h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y86d wf0 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y86d w120 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe2 y86d w121 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y86d wf0 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x37 y86d w121 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe4 y86d w122 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe5 y86d w123 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe6 y86d w123 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y86e w11b h83"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c xce y86f w11c hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xd h11 y5de ffc fs6 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x99 y870 w11d hb2"><div class="t m0 x3a h11 y871 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y872 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2c h11 y873 ffb fs6 fc0 sc0 ls0 ws0">EUR </div><div class="t m0 x42 h11 y39 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y874 ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 y645 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c x6f y870 w11e hb2"><div class="t m0 x3a h11 y871 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y872 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2c h11 y873 ffb fs6 fc0 sc0 ls0 ws0">CZK </div><div class="t m0 x42 h11 y39 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y874 ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 y645 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c xe0 y870 w11f hb2"><div class="t m0 x3a h11 y871 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y872 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2b h11 y873 ffb fs6 fc0 sc0 ls0 ws0">USD </div><div class="t m0 x42 h11 y39 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y874 ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 y645 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c x48 y86f w124 hb1"><div class="t m0 x1f h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ ryzyk<span class="_ _0"></span>a </div><div class="t m0 x26 h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty EUR na </div><div class="t m0 x28 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">wynik </div><div class="t m0 x3d h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c xe2 y86f w125 hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ ryzyk<span class="_ _0"></span>a </div><div class="t m0 x42 h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty CZK </div><div class="t m0 x41 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">na wynik </div><div class="t m0 xf h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x37 y86f w126 hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ ryzyk<span class="_ _0"></span>a </div><div class="t m0 x1f h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty USD </div><div class="t m0 x41 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">na wynik </div><div class="t m0 xf h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c xe5 y86f w127 hb1"><div class="t m0 x1f h11 y88 ffc fs6 fc0 sc0 ls0 ws0">łączny wpływ </div><div class="t m0 x2b h11 y5de ffb fs6 fc0 sc0 ls0 ws0">ryzyka </div><div class="t m0 x26 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">walutowego<span class="_ _0"></span> na </div><div class="t m0 x3f h11 y148 ffb fs6 fc0 sc0 ls0 ws0">wynik </div><div class="t m0 x3b h11 y90 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x59 y86f w11b hb3"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x59 y870 w11b hb4"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y870 w11c hb4"><div class="t m0 x2c h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y870 wf0 hb4"><div class="t m0 x42 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe1 y870 w120 hb4"><div class="t m0 x41 h11 y3c9 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c xe2 y870 w121 hb4"><div class="t m0 x42 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe3 y870 wf0 hb4"><div class="t m0 x1f h11 y3c9 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c x37 y870 w121 hb4"><div class="t m0 x42 h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe4 y870 w122 hb4"><div class="t m0 x1f h11 y3c9 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c xe5 y870 w123 hb4"><div class="t m0 x1f h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe6 y870 w123 hb4"><div class="t m0 x19 h11 y3c9 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c x59 y875 w11b hb5"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c xce y875 w11c hb5"><div class="t m0 xd h11 y876 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y875 w11d hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y875 w11e hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe0 y875 w11f hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y875 wf0 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y875 w120 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y875 w121 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe3 y875 wf0 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y875 w121 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe4 y875 w122 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y875 w123 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe6 y875 w123 hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y877 w11b h9f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne<span class="ff9"> </span></div></div><div class="c xce y877 w11c h9f"><div class="t m0 x41 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">20 207 </div></div><div class="c x99 y877 w11d h9f"><div class="t m0 x23 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">11 620 </div></div><div class="c x6f y877 w11e h9f"><div class="t m0 x17 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y877 w11f h9f"><div class="t m0 x12 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">1 772 </div></div><div class="c x48 y877 wf0 h9f"><div class="t m0 x1f hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(116) </div></div><div class="c xe1 y877 w120 h9f"><div class="t m0 x28 hf y226 ff9 fs6 fc0 sc0 ls1 ws0">116<span class="ls0"> </span></div></div><div class="c xe2 y877 w121 h9f"><div class="t m0 x1a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y877 wf0 h9f"><div class="t m0 x1a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y877 w121 h9f"><div class="t m0 x41 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(18) </div></div><div class="c xe4 y877 w122 h9f"><div class="t m0 x3a hf y226 ff9 fs6 fc0 sc0 ls1 ws0">18<span class="ls0"> </span></div></div><div class="c xe5 y877 w123 h9f"><div class="t m0 x19 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(134) </div></div><div class="c xe6 y877 w123 h9f"><div class="t m0 x2d hf y226 ff9 fs6 fc0 sc0 ls1 ws0">134<span class="ls0"> </span></div></div><div class="c x59 y878 w11b h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c xce y878 w11c h77"><div class="t m0 x41 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">22 182 </div></div><div class="c x99 y878 w11d h77"><div class="t m0 x12 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">1 139 </div></div><div class="c x6f y878 w11e h77"><div class="t m0 x17 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y878 w11f h77"><div class="t m0 x12 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">1 575 </div></div><div class="c x48 y878 wf0 h77"><div class="t m0 x41 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c xe1 y878 w120 h77"><div class="t m0 x11 hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xe2 y878 w121 h77"><div class="t m0 x1a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y878 wf0 h77"><div class="t m0 x1a hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y878 w121 h77"><div class="t m0 x41 hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(16) </div></div><div class="c xe4 y878 w122 h77"><div class="t m0 x3a hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div></div><div class="c xe5 y878 w123 h77"><div class="t m0 x3d hf yb1 ff9 fs6 fc0 sc0 ls0 ws0">(27) </div></div><div class="c xe6 y878 w123 h77"><div class="t m0 x2b hf yb1 ff9 fs6 fc0 sc0 ls1 ws0">27<span class="ls0"> </span></div></div><div class="c x59 y879 w11b h83"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c xce y879 w11c h83"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">3 611 </div></div><div class="c x99 y879 w11d h83"><div class="t m0 x1d hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">112<span class="ls0"> </span></div></div><div class="c x6f y879 w11e h83"><div class="t m0 x17 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y879 w11f h83"><div class="t m0 x17 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y879 wf0 h83"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe1 y879 w120 h83"><div class="t m0 x29 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c xe2 y879 w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y879 wf0 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y879 w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y879 w122 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y879 w123 h83"><div class="t m0 x29 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe6 y879 w123 h83"><div class="t m0 x2c hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x59 y87a w11b h49"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y87a w11c h49"><div class="t m0 x41 h11 yca ffb fs6 fc0 sc0 ls0 ws0">46 000 </div></div><div class="c x99 y87a w11d h49"><div class="t m0 x23 h11 yca ffb fs6 fc0 sc0 ls0 ws0">12 871 </div></div><div class="c x6f y87a w11e h49"><div class="t m0 x17 h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y87a w11f h49"><div class="t m0 x12 h11 yca ffb fs6 fc0 sc0 ls0 ws0">3 347 </div></div><div class="c x48 y87a wf0 h49"><div class="t m0 x1f h11 yca ffb fs6 fc0 sc0 ls0 ws0">(126) </div></div><div class="c xe1 y87a w120 h49"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls1 ws0">126<span class="ls0"> </span></div></div><div class="c xe2 y87a w121 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y87a wf0 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y87a w121 h49"><div class="t m0 x41 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(34) </div></div><div class="c xe4 y87a w122 h49"><div class="t m0 x3a h11 yca ffb fs6 fc0 sc0 ls1 ws0">34<span class="ls0"> </span></div></div><div class="c xe5 y87a w123 h49"><div class="t m0 x19 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(160) </div></div><div class="c xe6 y87a w123 h49"><div class="t m0 x2d h11 yca ffb fs6 fc0 sc0 ls1 ws0">160<span class="ls0"> </span></div></div><div class="c x59 y87b w11b h49"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania<span class="ffb"> </span></div></div><div class="c xce y87b w11c h49"><div class="t m0 xd h11 y797 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y87b w11d h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y87b w11e h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe0 y87b w11f h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y87b wf0 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y87b w120 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y87b w121 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe3 y87b wf0 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y87b w121 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe4 y87b w122 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y87b w123 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe6 y87b w123 h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y87c w11b hb6"><div class="t m0 xd hf y85a ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów, </div><div class="t m0 xd hf y95 ffe fs6 fc0 sc0 ls0 ws0">pożyczek<span class="ff9"> </span></div></div><div class="c xce y87c w11c hb6"><div class="t m0 x1f hf y87d ff9 fs6 fc0 sc0 ls0 ws0">112 485 </div></div><div class="c x99 y87c w11d hb6"><div class="t m0 x11 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">101 646 </div></div><div class="c x6f y87c w11e hb6"><div class="t m0 x17 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y87c w11f hb6"><div class="t m0 x17 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y87c wf0 hb6"><div class="t m0 x42 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">1 016 </div></div><div class="c xe1 y87c w120 hb6"><div class="t m0 x19 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">(1 016) </div></div><div class="c xe2 y87c w121 hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y87c wf0 hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y87c w121 hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y87c w122 hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y87c w123 hb6"><div class="t m0 x19 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">1 016 </div></div><div class="c xe6 y87c w123 hb6"><div class="t m0 x25 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">(1 016) </div></div><div class="c x59 y87e w11b h83"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c xce y87e w11c h83"><div class="t m0 x41 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">19 325 </div></div><div class="c x99 y87e w11d h83"><div class="t m0 x91 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">67<span class="ls0"> </span></div></div><div class="c x6f y87e w11e h83"><div class="t m0 x91 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">41<span class="ls0"> </span></div></div><div class="c xe0 y87e w11f h83"><div class="t m0 x17 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y87e wf0 h83"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe1 y87e w120 h83"><div class="t m0 x29 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c xe2 y87e w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y87e wf0 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y87e w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y87e w122 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y87e w123 h83"><div class="t m0 x29 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe6 y87e w123 h83"><div class="t m0 x2c hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x59 y87f w11b hb7"><div class="t m0 xd hf y79c ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu umów </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">leasingu </div></div><div class="c xce y87f w11c hb7"><div class="t m0 x3a hf y880 ff9 fs6 fc0 sc0 ls0 ws0">4 649 </div></div><div class="c x99 y87f w11d hb7"><div class="t m0 x1d hf y880 ff9 fs6 fc0 sc0 ls1 ws0">960<span class="ls0"> </span></div></div><div class="c x6f y87f w11e hb7"><div class="t m0 x17 hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y87f w11f hb7"><div class="t m0 x17 hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y87f wf0 hb7"><div class="t m0 x3a hf y880 ff9 fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c xe1 y87f w120 hb7"><div class="t m0 x2b hf y880 ff9 fs6 fc0 sc0 ls0 ws0">(10) </div></div><div class="c xe2 y87f w121 hb7"><div class="t m0 x1a hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y87f wf0 hb7"><div class="t m0 x1a hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y87f w121 hb7"><div class="t m0 x1a hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y87f w122 hb7"><div class="t m0 x1a hf y880 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y87f w123 hb7"><div class="t m0 x2b hf y880 ff9 fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c xe6 y87f w123 hb7"><div class="t m0 x3d hf y880 ff9 fs6 fc0 sc0 ls0 ws0">(10) </div></div><div class="c x59 y881 w11b h83"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff9"> </span></div></div><div class="c xce y881 w11c h83"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x99 y881 w11d h83"><div class="t m0 x12 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 053 </div></div><div class="c x6f y881 w11e h83"><div class="t m0 x17 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe0 y881 w11f h83"><div class="t m0 x17 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y881 wf0 h83"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xe1 y881 w120 h83"><div class="t m0 x2b hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c xe2 y881 w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y881 wf0 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y881 w121 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y881 w122 h83"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y881 w123 h83"><div class="t m0 x2b hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xe6 y881 w123 h83"><div class="t m0 x3d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c x59 y882 w11b h49"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xce y882 w11c h49"><div class="t m0 x1f h11 yca ffb fs6 fc0 sc0 ls0 ws0">138 150 </div></div><div class="c x99 y882 w11d h49"><div class="t m0 x11 h11 yca ffb fs6 fc0 sc0 ls0 ws0">103 726 </div></div><div class="c x6f y882 w11e h49"><div class="t m0 x91 h11 yca ffb fs6 fc0 sc0 ls1 ws0">41<span class="ls0"> </span></div></div><div class="c xe0 y882 w11f h49"><div class="t m0 x17 h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y882 wf0 h49"><div class="t m0 x42 h11 yca ffb fs6 fc0 sc0 ls0 ws0">1 038 </div></div><div class="c xe1 y882 w120 h49"><div class="t m0 x19 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(1 038) </div></div><div class="c xe2 y882 w121 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe3 y882 wf0 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x37 y882 w121 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe4 y882 w122 h49"><div class="t m0 x1a h11 yca ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe5 y882 w123 h49"><div class="t m0 x19 h11 yca ffb fs6 fc0 sc0 ls0 ws0">1 038 </div></div><div class="c xe6 y882 w123 h49"><div class="t m0 x25 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(1 038) </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h1 y883 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y884 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y885 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y886 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y887 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y888 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y889 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88a ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88c ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88d ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88e ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y88f ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y890 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y891 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y892 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y893 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y894 ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4a" class="pf we h25" ><div class="pc pc4a we h25"><img class="bi x58 y20f w128 h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w10 h25"><div class="t m0 x59 h7 y210 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x59 h1 y211 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x59 h1 y212 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x59 h8 y213 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x59 h1 y214 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y215 ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią inte<span class="_ _1"></span>gralną część ni<span class="_ _1"></span>niejszego<span class="ff4"> jednostkowe<span class="_ _1"></span>go sprawozdania finan<span class="_ _1"></span>sowego <span class="_ _25"> </span><span class="ls1">74</span> </span></span></div><div class="t m0 x59 hb y216 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y86d w129 h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y86d w12a h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5d y86d w11d h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y86d w11e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y86d w11d h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y86d w12b h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe7 y86d w12c h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x84 y86d w12b h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y86d w12b h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xe9 y86d w12b h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xea y86d w12d h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y86d w12e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y86d w12e h29"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y895 w129 hb8"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c x3 y86f w12a hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xd h11 y5de ffc fs6 fc0 sc0 ls0 ws0">księgowa<span class="ffb"> </span></div></div><div class="c x5d y896 w11d hb9"><div class="t m0 x3a h11 y897 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y898 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2c h11 y899 ffb fs6 fc0 sc0 ls0 ws0">EUR </div><div class="t m0 x42 h11 y140 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y89a ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c x6f y896 w11e hb9"><div class="t m0 x3a h11 y897 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y898 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2c h11 y899 ffb fs6 fc0 sc0 ls0 ws0">CZK </div><div class="t m0 x42 h11 y140 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y89a ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c x95 y896 w11d hb9"><div class="t m0 x3a h11 y897 ffb fs6 fc0 sc0 ls0 ws0">w tym </div><div class="t m0 x19 h11 y898 ffc fs6 fc0 sc0 ls0 ws0">wartość w </div><div class="t m0 x2b h11 y899 ffb fs6 fc0 sc0 ls0 ws0">USD </div><div class="t m0 x42 h11 y140 ffc fs6 fc0 sc0 ls0 ws0">wyrażona w </div><div class="t m0 x40 h11 y89a ffb fs6 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0">funkcjonalnej </div></div><div class="c x48 y86f w12f hb1"><div class="t m0 x26 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ ryzyk<span class="_ _0"></span>a </div><div class="t m0 x1f h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty EUR </div><div class="t m0 x40 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">na wynik </div><div class="t m0 x41 h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x84 y86f w130 hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ ryzyk<span class="_ _0"></span>a </div><div class="t m0 x42 h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty CZK </div><div class="t m0 x41 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">na wynik </div><div class="t m0 xf h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c xe9 y86f w131 hb1"><div class="t m0 x25 h11 y88 ffc fs6 fc0 sc0 ls0 ws0">wpływ <span class="ffb">ryzyk<span class="_ _0"></span>a </span></div><div class="t m0 x1f h11 y5de ffb fs6 fc0 sc0 ls0 ws0">waluty USD </div><div class="t m0 x41 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">na wynik </div><div class="t m0 xf h11 y148 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c xeb y86f wc1 hb1"><div class="t m0 x1f h11 y88 ffc fs6 fc0 sc0 ls0 ws0">łączny wpływ </div><div class="t m0 x2b h11 y5de ffb fs6 fc0 sc0 ls0 ws0">ryzyka </div><div class="t m0 x26 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">walutowego<span class="_ _0"></span> na </div><div class="t m0 x3f h11 y148 ffb fs6 fc0 sc0 ls0 ws0">wynik </div><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x59 y86f w129 hba"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x59 y896 w129 ha0"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y896 w12a ha0"><div class="t m0 x2c h11 y466 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y896 w12b ha0"><div class="t m0 x42 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe7 y896 w12c ha0"><div class="t m0 x19 h11 y466 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c x84 y896 w12b ha0"><div class="t m0 x42 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xe8 y896 w12b ha0"><div class="t m0 x1f h11 y466 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c xe9 y896 w12b ha0"><div class="t m0 x42 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xea y896 w12d ha0"><div class="t m0 x1f h11 y466 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c xeb y896 w12e ha0"><div class="t m0 x1f h11 y466 ffb fs6 fc0 sc0 ls0 ws0">-<span class="ls1">1%</span> </div></div><div class="c xec y896 w12e ha0"><div class="t m0 x19 h11 y466 ffb fs6 fc0 sc0 ls1 ws0">1%<span class="ls0"> </span></div></div><div class="c x59 y89b w129 hb5"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x3 y89b w12a hb5"><div class="t m0 xd h11 y876 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y89b w11d hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y89b w11e hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y89b w11d hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y89b w12b hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe7 y89b w12c hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x84 y89b w12b hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe8 y89b w12b hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe9 y89b w12b hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xea y89b w12d hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y89b w12e hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xec y89b w12e hb5"><div class="t m0 xd hb y876 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y89c w129 h9f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Środki pien<span class="_ _0"></span>iężne<span class="ff9"> </span></div></div><div class="c x3 y89c w12a h9f"><div class="t m0 x41 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x5d y89c w11d h9f"><div class="t m0 x1d hf y226 ff9 fs6 fc0 sc0 ls1 ws0">163<span class="ls0"> </span></div></div><div class="c x6f y89c w11e h9f"><div class="t m0 x91 hf y226 ff9 fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c x95 y89c w11d h9f"><div class="t m0 x1d hf y226 ff9 fs6 fc0 sc0 ls1 ws0">455<span class="ls0"> </span></div></div><div class="c x48 y89c w12b h9f"><div class="t m0 x3a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(2) </div></div><div class="c xe7 y89c w12c h9f"><div class="t m0 x29 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">2 </div></div><div class="c x84 y89c w12b h9f"><div class="t m0 x1a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y89c w12b h9f"><div class="t m0 x1a hf y226 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y89c w12b h9f"><div class="t m0 x2d hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(5) </div></div><div class="c xea y89c w12d h9f"><div class="t m0 x28 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c xeb y89c w12e h9f"><div class="t m0 x2b hf y226 ff9 fs6 fc0 sc0 ls0 ws0">(7) </div></div><div class="c xec y89c w12e h9f"><div class="t m0 x29 hf y226 ff9 fs6 fc0 sc0 ls0 ws0">7 </div></div><div class="c x59 y89d w129 h9f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Należności han<span class="_ _0"></span>dlowe<span class="ff9"> </span></div></div><div class="c x3 y89d w12a h9f"><div class="t m0 x41 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">17 732 </div></div><div class="c x5d y89d w11d h9f"><div class="t m0 x1d hf ya5 ff9 fs6 fc0 sc0 ls1 ws0">825<span class="ls0"> </span></div></div><div class="c x6f y89d w11e h9f"><div class="t m0 x17 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x95 y89d w11d h9f"><div class="t m0 x1d hf ya5 ff9 fs6 fc0 sc0 ls1 ws0">924<span class="ls0"> </span></div></div><div class="c x48 y89d w12b h9f"><div class="t m0 x3a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">(8) </div></div><div class="c xe7 y89d w12c h9f"><div class="t m0 x29 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">8 </div></div><div class="c x84 y89d w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y89d w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y89d w12b h9f"><div class="t m0 x2d hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">(9) </div></div><div class="c xea y89d w12d h9f"><div class="t m0 x28 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">9 </div></div><div class="c xeb y89d w12e h9f"><div class="t m0 x3d hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">(17) </div></div><div class="c xec y89d w12e h9f"><div class="t m0 x3f hf ya5 ff9 fs6 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div></div><div class="c x59 y89e w129 h9f"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczki ud<span class="_ _0"></span>zielone<span class="ff9"> </span></div></div><div class="c x3 y89e w12a h9f"><div class="t m0 x41 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">12 477 </div></div><div class="c x5d y89e w11d h9f"><div class="t m0 x91 hf ya5 ff9 fs6 fc0 sc0 ls1 ws0">47<span class="ls0"> </span></div></div><div class="c x6f y89e w11e h9f"><div class="t m0 x17 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x95 y89e w11d h9f"><div class="t m0 x17 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y89e w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe7 y89e w12c h9f"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x84 y89e w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y89e w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y89e w12b h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xea y89e w12d h9f"><div class="t m0 x1a hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xeb y89e w12e h9f"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xec y89e w12e h9f"><div class="t m0 x34 hf ya5 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x59 y89f w129 ha0"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y89f w12a ha0"><div class="t m0 x41 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">41 926 </div></div><div class="c x5d y89f w11d ha0"><div class="t m0 x12 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">1 035 </div></div><div class="c x6f y89f w11e ha0"><div class="t m0 x91 h11 y466 ffb fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c x95 y89f w11d ha0"><div class="t m0 x12 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">1 379 </div></div><div class="c x48 y89f w12b ha0"><div class="t m0 x41 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">(10) </div></div><div class="c xe7 y89f w12c ha0"><div class="t m0 x2b h11 y466 ffb fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c x84 y89f w12b ha0"><div class="t m0 x1a h11 y466 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y89f w12b ha0"><div class="t m0 x1a h11 y466 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y89f w12b ha0"><div class="t m0 x41 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">(14) </div></div><div class="c xea y89f w12d ha0"><div class="t m0 x3a h11 y466 ffb fs6 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div></div><div class="c xeb y89f w12e ha0"><div class="t m0 x3d h11 y466 ffb fs6 fc0 sc0 ls0 ws0">(24) </div></div><div class="c xec y89f w12e ha0"><div class="t m0 x3f h11 y466 ffb fs6 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div></div><div class="c x59 y8a0 w129 h49"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania<span class="ffb"> </span></div></div><div class="c x3 y8a0 w12a h49"><div class="t m0 xd h11 y797 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y8a0 w11d h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y8a0 w11e h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y8a0 w11d h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y8a0 w12b h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe7 y8a0 w12c h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x84 y8a0 w12b h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe8 y8a0 w12b h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xe9 y8a0 w12b h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xea y8a0 w12d h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y8a0 w12e h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xec y8a0 w12e h49"><div class="t m0 xd hb y797 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y8a1 w129 hb6"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu kredytów, </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">pożyczek<span class="ff9"> </span></div></div><div class="c x3 y8a1 w12a hb6"><div class="t m0 x1f hf y87d ff9 fs6 fc0 sc0 ls0 ws0">152 163 </div></div><div class="c x5d y8a1 w11d hb6"><div class="t m0 x11 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">118 523 </div></div><div class="c x6f y8a1 w11e hb6"><div class="t m0 x17 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x95 y8a1 w11d hb6"><div class="t m0 x17 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y8a1 w12b hb6"><div class="t m0 x1f hf y87d ff9 fs6 fc0 sc0 ls0 ws0">1 185 </div></div><div class="c xe7 y8a1 w12c hb6"><div class="t m0 x25 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">(1 185) </div></div><div class="c x84 y8a1 w12b hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y8a1 w12b hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y8a1 w12b hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xea y8a1 w12d hb6"><div class="t m0 x1a hf y87d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xeb y8a1 w12e hb6"><div class="t m0 x19 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">1 185 </div></div><div class="c xec y8a1 w12e hb6"><div class="t m0 x25 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">(1 185) </div></div><div class="c x59 y8a2 w129 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia handlowe<span class="ff9"> </span></div></div><div class="c x3 y8a2 w12a h77"><div class="t m0 x41 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">16 052 </div></div><div class="c x5d y8a2 w11d h77"><div class="t m0 x1d hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">542<span class="ls0"> </span></div></div><div class="c x6f y8a2 w11e h77"><div class="t m0 x91 hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">50<span class="ls0"> </span></div></div><div class="c x95 y8a2 w11d h77"><div class="t m0 x1d hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">333<span class="ls0"> </span></div></div><div class="c x48 y8a2 w12b h77"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c xe7 y8a2 w12c h77"><div class="t m0 x2c hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(5) </div></div><div class="c x84 y8a2 w12b h77"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe8 y8a2 w12b h77"><div class="t m0 x2d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c xe9 y8a2 w12b h77"><div class="t m0 x28 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c xea y8a2 w12d h77"><div class="t m0 x2d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(3) </div></div><div class="c xeb y8a2 w12e h77"><div class="t m0 x29 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">9 </div></div><div class="c xec y8a2 w12e h77"><div class="t m0 x2b hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(9) </div></div><div class="c x59 y8a3 w129 h42"><div class="t m0 xd hf y79c ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia z tytułu umów </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">leasingu </div></div><div class="c x3 y8a3 w12a h42"><div class="t m0 x3a hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">3 383 </div></div><div class="c x5d y8a3 w11d h42"><div class="t m0 x12 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">1 138 </div></div><div class="c x6f y8a3 w11e h42"><div class="t m0 x17 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x95 y8a3 w11d h42"><div class="t m0 x17 hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x48 y8a3 w12b h42"><div class="t m0 x3a hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xe7 y8a3 w12c h42"><div class="t m0 x3d hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c x84 y8a3 w12b h42"><div class="t m0 x1a hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y8a3 w12b h42"><div class="t m0 x1a hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y8a3 w12b h42"><div class="t m0 x1a hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xea y8a3 w12d h42"><div class="t m0 x1a hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xeb y8a3 w12e h42"><div class="t m0 x3f hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xec y8a3 w12e h42"><div class="t m0 x3d hf y1f6 ff9 fs6 fc0 sc0 ls0 ws0">(11) </div></div><div class="c x59 y8a4 w129 h77"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff9"> </span></div></div><div class="c x3 y8a4 w12a h77"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">4 778 </div></div><div class="c x5d y8a4 w11d h77"><div class="t m0 x12 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">3 781 </div></div><div class="c x6f y8a4 w11e h77"><div class="t m0 x61 hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c x95 y8a4 w11d h77"><div class="t m0 x8a hf y11b ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y8a4 w12b h77"><div class="t m0 x3a hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">38<span class="ls0"> </span></div></div><div class="c xe7 y8a4 w12c h77"><div class="t m0 x3d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(38) </div></div><div class="c x84 y8a4 w12b h77"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe8 y8a4 w12b h77"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xe9 y8a4 w12b h77"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xea y8a4 w12d h77"><div class="t m0 x1a hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xeb y8a4 w12e h77"><div class="t m0 x3f hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">38<span class="ls0"> </span></div></div><div class="c xec y8a4 w12e h77"><div class="t m0 x3d hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">(38) </div></div><div class="c x59 y8a5 w129 h49"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x3 y8a5 w12a h49"><div class="t m0 x1f h11 yca ffb fs6 fc0 sc0 ls0 ws0">176 376 </div></div><div class="c x5d y8a5 w11d h49"><div class="t m0 x11 h11 yca ffb fs6 fc0 sc0 ls0 ws0">123 984 </div></div><div class="c x6f y8a5 w11e h49"><div class="t m0 x91 h11 yca ffb fs6 fc0 sc0 ls1 ws0">55<span class="ls0"> </span></div></div><div class="c x95 y8a5 w11d h49"><div class="t m0 x1d h11 yca ffb fs6 fc0 sc0 ls1 ws0">333<span class="ls0"> </span></div></div><div class="c x48 y8a5 w12b h49"><div class="t m0 x1f h11 yca ffb fs6 fc0 sc0 ls0 ws0">1 239 </div></div><div class="c xe7 y8a5 w12c h49"><div class="t m0 x25 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(1 239) </div></div><div class="c x84 y8a5 w12b h49"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xe8 y8a5 w12b h49"><div class="t m0 x2d h11 yca ffb fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c xe9 y8a5 w12b h49"><div class="t m0 x28 h11 yca ffb fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c xea y8a5 w12d h49"><div class="t m0 x2d h11 yca ffb fs6 fc0 sc0 ls0 ws0">(3) </div></div><div class="c xeb y8a5 w12e h49"><div class="t m0 x19 h11 yca ffb fs6 fc0 sc0 ls0 ws0">1 243 </div></div><div class="c xec y8a5 w12e h49"><div class="t m0 x25 h11 yca ffb fs6 fc0 sc0 ls0 ws0">(1 243) </div></div><div class="c x0 y0 w10 h25"><div class="t m0 x59 h1 y8a6 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x59 h1 y8a7 ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:206.426000px;bottom:52.382000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4b" class="pf w0 h0" ><div class="pc pc4b w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">75</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">38.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">Not<span class="_ _1"></span>y <span class="_ _1"></span>ob<span class="_ _1"></span>jaś<span class="_ _1"></span>ni<span class="_ _1"></span>aj<span class="_ _1"></span>ąc<span class="_ _1"></span>e d<span class="_ _1"></span>o <span class="_ _1"></span>sp<span class="_ _1"></span>raw<span class="_ _1"></span>oz<span class="_ _1"></span>dan<span class="_ _1"></span>ia<span class="_ _1"></span> z <span class="_ _1"></span>p<span class="_ _1"></span>rze<span class="_ _1"></span>pł<span class="_ _1"></span>ywó<span class="_ _1"></span>w <span class="_ _1"></span>pi<span class="_ _1"></span>eni<span class="_ _1"></span>ęż<span class="_ _1"></span>n<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x8 h1 y4d8 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y19c ff3 fs6 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnych z dzia<span class="_ _0"></span>łalności operacyjnej<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x8 h1 y8a8 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y65a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5d7 w132 h33"><div class="t m0 xd hf y44b ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y5d7 w133 h33"><div class="t m0 x19 hf y44b ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y5d7 w134 h33"><div class="t m0 x3d h11 y160 ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div><div class="t m0 x1a h11 yce ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x8 y8a9 w132 h59"><div class="t m0 xd h14 y400 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x10 y8a9 w133 h59"><div class="t m0 xd h10 y400 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c xc7 y8a9 w135 h59"><div class="t m0 x25 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc0 y8a9 w136 h59"><div class="t m0 x25 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y8aa w132 h1f"><div class="t m0 xd hf yce ffe fs6 fc0 sc0 ls0 ws0">Przychody z ty<span class="_ _0"></span>tułu odsetek razem<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y8aa w133 h1f"><div class="t m0 x1f h14 yce ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xc7 y8aa w135 h1f"><div class="t m0 x1a hf yce ff9 fs6 fc0 sc0 ls0 ws0">(958) </div></div><div class="c xc0 y8aa w136 h1f"><div class="t m0 x3a hf yce ff9 fs6 fc0 sc0 ls0 ws0">(1 291) </div></div><div class="c x8 y8ab w132 h13"><div class="t m0 xd hf y95 ffe fs6 fc0 sc0 ls0 ws0">Koszty z tytułu<span class="_ _0"></span> odsetek razem<span class="ff9"> </span></div></div><div class="c x10 y8ab w133 h13"><div class="t m0 x1f h14 y95 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xc7 y8ab w135 h13"><div class="t m0 x2c hf y95 ff9 fs6 fc0 sc0 ls0 ws0">10 704 </div></div><div class="c xc0 y8ab w136 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">5 848 </div></div><div class="c x8 y168 w132 h82"><div class="t m0 xd hf yd3 ffe fs6 fc0 sc0 ls0 ws0">Różnice kur<span class="_ _0"></span>sowe netto<span class="ff9"> </span></div></div><div class="c x10 y168 w133 h82"><div class="t m0 x1f h14 yd3 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xc7 y168 w135 h82"><div class="t m0 x1e hf yd3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y168 w136 h82"><div class="t m0 x1b hf yd3 ff9 fs6 fc0 sc0 ls1 ws0">826<span class="ls0"> </span></div></div><div class="c x8 y8ac w132 h1c"><div class="t m0 xd hf y4c3 ffe fs6 fc0 sc0 ls0 ws0">Dyskonto zobo<span class="_ _0"></span>wiązań z tytułu nabycia ud<span class="_ _0"></span>ziałów<span class="ff9"> </span></div></div><div class="c x10 y8ac w133 h1c"><div class="t m0 x1f h14 y4c3 ffd fs6 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div></div><div class="c xc7 y8ac w135 h1c"><div class="t m0 x1e hf y4c3 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8ac w136 h1c"><div class="t m0 x2a hf y4c3 ff9 fs6 fc0 sc0 ls1 ws0">80<span class="ls0"> </span></div></div><div class="c x8 y8ad w132 h1f"><div class="t m0 xd h11 yc6 ffc fs6 fc0 sc0 ls0 ws0">Koszty netto<span class="_ _0"></span> z tytułu odsetek i różnic k<span class="_ _0"></span>ursowych<span class="ffb"> </span></div></div><div class="c x10 y8ad w133 h1f"><div class="t m0 x19 h10 yc6 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8ad w135 h1f"><div class="t m0 x1a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">9 746 </div></div><div class="c xc0 y8ad w136 h1f"><div class="t m0 x1a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">5 <span class="ls1">463</span> </div></div><div class="c x8 y8ae w132 h1f"><div class="t m0 xd h11 yc6 ffc fs6 fc0 sc0 ls0 ws0">Należności handlowe<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 y8ae w133 h1f"><div class="t m0 xd h11 y8af ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8ae w135 h1f"><div class="t m0 x28 hb y8af ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y8ae w136 h1f"><div class="t m0 x6d hb y8af ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8b0 w132 he"><div class="t m0 xd hf y8f ffe fs6 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>należności handlowych <span class="_ _0"></span>w sprawozdaniu z sytuacji </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">finansowej </div></div><div class="c x10 y8b0 w133 he"><div class="t m0 xd hf y120 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8b0 w135 he"><div class="t m0 x3a hf y8e ff9 fs6 fc0 sc0 ls0 ws0">(4 450) </div></div><div class="c xc0 y8b0 w136 he"><div class="t m0 x1a hf y8e ff9 fs6 fc0 sc0 ls0 ws0">(736) </div></div><div class="c x8 y8b1 w132 h1f"><div class="t m0 xd h11 yc6 ffc fs6 fc0 sc0 ls0 ws0">Zmiana stanu wyk<span class="_ _0"></span>azana w sprawozdaniu z prze<span class="_ _0"></span>pływów pieniężnych<span class="_ _10"></span><span class="ffb"> </span></div></div><div class="c x10 y8b1 w133 h1f"><div class="t m0 x19 h10 yc6 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8b1 w135 h1f"><div class="t m0 x3a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(4 450) </div></div><div class="c xc0 y8b1 w136 h1f"><div class="t m0 x1a h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(736) </div></div><div class="c x8 y3c2 w132 h1c"><div class="t m0 xd h11 y97 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania pozo<span class="_ _0"></span>stałe<span class="ffb"> </span></div></div><div class="c x10 y3c2 w133 h1c"><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y3c2 w135 h1c"><div class="t m0 x28 hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y3c2 w136 h1c"><div class="t m0 x6d hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8b2 w132 h33"><div class="t m0 xd hf y160 ff9 fs6 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span><span class="ffe">pozostałych zobowiązań w <span class="_ _0"></span>sprawozdaniu z sytuacji </span></div><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">finansowej </div></div><div class="c x10 y8b2 w133 h33"><div class="t m0 xd hf ycc ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8b2 w135 h33"><div class="t m0 x3a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">(3 085) </div></div><div class="c xc0 y8b2 w136 h33"><div class="t m0 x1a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">2 552 </div></div><div class="c x8 y8b3 w132 h33"><div class="t m0 xd hf y160 ffe fs6 fc0 sc0 ls0 ws0">Korekta o <span class="_ _0"></span>zmianę stanu zobowiązania z tytu<span class="_ _0"></span>łu nabycia udziałów w </div><div class="t m0 xd hf yce ff9 fs6 fc0 sc0 ls0 ws0">Freshmail Sp. z o<span class="_ _0"></span>.o. </div></div><div class="c x10 y8b3 w133 h33"><div class="t m0 x1f h14 y44b ffd fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c xc7 y8b3 w135 h33"><div class="t m0 x1a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">1 500 </div></div><div class="c xc0 y8b3 w136 h33"><div class="t m0 x1b hf y44b ff9 fs6 fc0 sc0 ls1 ws0">420<span class="ls0"> </span></div></div><div class="c x8 y8b4 w132 hbb"><div class="t m0 xd hf y160 ffe fs6 fc0 sc0 ls0 ws0">Korekta o <span class="_ _0"></span>zobowiązania z tytułu nabycia rzecz<span class="_ _0"></span>owych aktywów trwałych<span class="_ _0"></span> i </div><div class="t m0 xd hf yce ffe fs6 fc0 sc0 ls0 ws0">wartości niemater<span class="_ _0"></span>ialnych<span class="ff9"> </span></div></div><div class="c x10 y8b4 w133 hbb"><div class="t m0 x1f h14 y44b ffd fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c xc7 y8b4 w135 hbb"><div class="t m0 x1a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">1 954 </div></div><div class="c xc0 y8b4 w136 hbb"><div class="t m0 x3a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">(3 002) </div></div><div class="c x8 y8b5 w132 h1f"><div class="t m0 xd h11 yc6 ffc fs6 fc0 sc0 ls0 ws0">Zmiana stanu wyk<span class="_ _0"></span>azana w sprawozdaniu z prze<span class="_ _0"></span>pływów pieniężnych<span class="_ _10"></span><span class="ffb"> </span></div></div><div class="c x10 y8b5 w133 h1f"><div class="t m0 x19 h10 yc6 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8b5 w135 h1f"><div class="t m0 x1b h11 yc6 ffb fs6 fc0 sc0 ls1 ws0">369<span class="ls0"> </span></div></div><div class="c xc0 y8b5 w136 h1f"><div class="t m0 x63 h11 yc6 ffb fs6 fc0 sc0 ls0 ws0">(30) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y30a ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y8b6 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y8b7 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y499 ff3 fs6 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnych z dzia<span class="_ _0"></span>łalności <span class="ff2">inwesty<span class="_ _0"></span>cyjnej </span></div><div class="t m0 x8 h1 y513 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y8b8 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7e1 w132 h33"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y7e1 w133 h33"><div class="t m0 x19 h14 y656 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y7e1 w134 h33"><div class="t m0 x3d h11 y6b5 ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div><div class="t m0 x1a h11 y1e9 ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x8 y8b9 w132 h36"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x10 y8b9 w133 h36"><div class="t m0 xd h10 y466 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c xc7 y8b9 w135 h36"><div class="t m0 x25 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc0 y8b9 w136 h36"><div class="t m0 x25 h11 y466 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y8ba w132 h7c"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Pożyczk<span class="_ _0"></span>i udzielone<span class="ffb"> </span></div></div><div class="c x10 y8ba w133 h7c"><div class="t m0 xd h11 y6e3 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8ba w135 h7c"><div class="t m0 x6d hb y6e3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y8ba w136 h7c"><div class="t m0 x6d hb y6e3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8bb w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczka udzielo<span class="_ _0"></span>na cyber_Folks S.A.<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y8bb w133 h1c"><div class="t m0 x1f h14 y97 ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c xc7 y8bb w135 h1c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8bb w136 h1c"><div class="t m0 x3a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(5 500) </div></div><div class="c x8 y8bc w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczka udzielo<span class="_ _0"></span>na Center.ai (dawniej Ap<span class="_ _0"></span>pchance Sp. z o.o.)<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y8bc w133 h1c"><div class="t m0 x1f h14 y97 ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c xc7 y8bc w135 h1c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8bc w136 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(500) </div></div><div class="c x8 y8bd w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pożyczka udzielo<span class="_ _0"></span>na Oxylion S.A.<span class="ff9"> </span></div></div><div class="c x10 y8bd w133 h1c"><div class="t m0 xd hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8bd w135 h1c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8bd w136 h1c"><div class="t m0 x3a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(8 500) </div></div><div class="c x8 y8be w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Pozostałe poży<span class="_ _0"></span>czki udzielone<span class="ff9"> </span></div></div><div class="c x10 y8be w133 h1c"><div class="t m0 x1f h14 y97 ffd fs6 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div></div><div class="c xc7 y8be w135 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(121) </div></div><div class="c xc0 y8be w136 h1c"><div class="t m0 x63 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(89) </div></div><div class="c x8 y8bf w132 hbc"><div class="t m0 xd h11 y6bd ffc fs6 fc0 sc0 ls0 ws0">Pożyczk<span class="_ _0"></span>i udzielone wykazane w sprawozdaniu z <span class="_ _0"></span>przepływów </div><div class="t m0 xd h11 yf6 ffc fs6 fc0 sc0 ls0 ws0">pieniężnych<span class="ffb"> </span></div></div><div class="c x10 y8bf w133 hbc"><div class="t m0 x19 h14 y6bc ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8bf w135 hbc"><div class="t m0 x1a h11 y6bc ffb fs6 fc0 sc0 ls0 ws0">(121) </div></div><div class="c xc0 y8bf w136 hbc"><div class="t m0 x3b h11 y6bc ffb fs6 fc0 sc0 ls0 ws0">(14 589) </div></div><div class="c x8 y44d w132 h1c"><div class="t m0 xd h11 y97 ffc fs6 fc0 sc0 ls0 ws0">Nabycie jednostek<span class="_ _0"></span> zależnych<span class="ffb"> </span></div></div><div class="c x10 y44d w133 h1c"><div class="t m0 xd h11 yb5 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y44d w135 h1c"><div class="t m0 x28 hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y44d w136 h1c"><div class="t m0 xd hb yb5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y51d w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabycie ud<span class="_ _0"></span>ziałów w Freshmail Sp. z o<span class="_ _0"></span>.o.<span class="ff9"> </span></div></div><div class="c x10 y51d w133 h1c"><div class="t m0 x1f h14 y97 ffd fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c xc7 y51d w135 h1c"><div class="t m0 x3a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(1 500) </div></div><div class="c xc0 y51d w136 h1c"><div class="t m0 x1a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(500) </div></div><div class="c x8 y8c0 w132 h1c"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabycie ud<span class="_ _0"></span>ziałów w GK MailerLite<span class="ff9"> </span></div></div><div class="c x10 y8c0 w133 h1c"><div class="t m0 xd hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8c0 w135 h1c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8c0 w136 h1c"><div class="t m0 x15 hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(236 515) </div></div><div class="c x8 y566 w132 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Korekta o <span class="_ _0"></span><span class="ffe">zrealizowane różnice kursowe <span class="_ _0"></span>na płatności za MailerLite<span class="_ _0"></span></span> </div></div><div class="c x10 y566 w133 h1c"><div class="t m0 xd hf yb5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y566 w135 h1c"><div class="t m0 x1e hf y97 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y566 w136 h1c"><div class="t m0 x1b hf y97 ff9 fs6 fc0 sc0 ls1 ws0">912<span class="ls0"> </span></div></div><div class="c x8 y611 w132 h7a"><div class="t m0 xd h11 y8c1 ffc fs6 fc0 sc0 ls0 ws0">Nabycie jednostek<span class="_ _0"></span> zależnych wykazane w spra<span class="_ _0"></span>wozdaniu z przepływó<span class="_ _0"></span>w </div><div class="t m0 xd h11 y400 ffc fs6 fc0 sc0 ls0 ws0">pieniężnych<span class="ffb"> </span></div></div><div class="c x10 y611 w133 h7a"><div class="t m0 x19 h14 y8c2 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y611 w135 h7a"><div class="t m0 x3a h11 y8c2 ffb fs6 fc0 sc0 ls0 ws0">(1 500) </div></div><div class="c xc0 y611 w136 h7a"><div class="t m0 x15 h11 y8c2 ffb fs6 fc0 sc0 ls0 ws0">(236 103) </div></div><div class="c x8 y8c3 w132 h16"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Inwestycje w jednostk<span class="_ _0"></span>i stowarzyszone<span class="_ _0"></span> </div></div><div class="c x10 y8c3 w133 h16"><div class="t m0 xd h11 y9a ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8c3 w135 h16"><div class="t m0 x6d hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y8c3 w136 h16"><div class="t m0 x6d hb y9a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8c4 w132 h16"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Inwestycja w jedn<span class="_ _0"></span>ostkę stowarzyszo<span class="_ _0"></span>ną <span class="ff9">Ap<span class="_ _0"></span>pchance Group Sp. z o.o.<span class="_ _0"></span> </span></div></div><div class="c x10 y8c4 w133 h16"><div class="t m0 xd hf y9a ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8c4 w135 h16"><div class="t m0 x1e hf y99 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y8c4 w136 h16"><div class="t m0 x81 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x8 y701 w132 h16"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Sprzedaż jednostki sto<span class="_ _0"></span>warzyszonej User.<span class="_ _0"></span>com Sp. z o.o.<span class="ff9"> </span></div></div><div class="c x10 y701 w133 h16"><div class="t m0 x1f h14 y99 ffd fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c xc7 y701 w135 h16"><div class="t m0 x2c hf y99 ff9 fs6 fc0 sc0 ls0 ws0">22 887 </div></div><div class="c xc0 y701 w136 h16"><div class="t m0 x81 hf y99 ff9 fs6 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x8 y8c5 w132 h52"><div class="t m0 xd h11 y3c8 ffb fs6 fc0 sc0 ls0 ws0">Inwestycje w jednostk<span class="_ _0"></span>i stowarzyszone <span class="_ _0"></span>wykazane w sprawozda<span class="_ _0"></span>niu z </div><div class="t m0 xd h11 y3c9 ffc fs6 fc0 sc0 ls0 ws0">przepływów pieniężny<span class="_ _0"></span>ch<span class="ffb"> </span></div></div><div class="c x10 y8c5 w133 h52"><div class="t m0 x19 h14 y438 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8c5 w135 h52"><div class="t m0 x2c h11 y438 ffb fs6 fc0 sc0 ls0 ws0">22 887 </div></div><div class="c xc0 y8c5 w136 h52"><div class="t m0 x81 h11 y438 ffb fs6 fc0 sc0 ls0 ws0">(3) </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4c" class="pf w0 h0" ><div class="pc pc4c w0 h0"><img class="bi x8 y198 w49 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">76</span> </span></span></div></div><div class="c x8 y8c6 w132 h13"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Nabycie rzeczo<span class="_ _0"></span>wych aktywów trwa<span class="_ _0"></span>łych i wart<span class="_ _0"></span>ości niematerialnych<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 y8c6 w133 h13"><div class="t m0 xd h11 y94 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8c6 w135 h13"><div class="t m0 x28 hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y8c6 w136 h13"><div class="t m0 xd hb y94 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8c7 w132 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabycie rzecz<span class="_ _0"></span>owych aktywów trwałych<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y8c7 w133 h13"><div class="t m0 x1f h14 y95 ffd fs6 fc0 sc0 ls1 ws0">15<span class="ls0"> </span></div></div><div class="c xc7 y8c7 w135 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(659) </div></div><div class="c xc0 y8c7 w136 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(232) </div></div><div class="c x8 y8c8 w132 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Nabycie warto<span class="_ _0"></span>ści niematerialnych<span class="ff9"> </span></div></div><div class="c x10 y8c8 w133 h13"><div class="t m0 x1f h14 y95 ffd fs6 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div></div><div class="c xc7 y8c8 w135 h13"><div class="t m0 x3a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(6 201) </div></div><div class="c xc0 y8c8 w136 h13"><div class="t m0 x3b hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(22 419) </div></div><div class="c x8 y451 w132 h33"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Korekta o <span class="_ _0"></span>zobowiązania z tytułu nabycia rzecz<span class="_ _0"></span>owych aktywów trwałych<span class="_ _0"></span> i </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">wartości niemater<span class="_ _0"></span>ialnych<span class="ff9"> </span></div></div><div class="c x10 y451 w133 h33"><div class="t m0 x1f h14 y44b ffd fs6 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div></div><div class="c xc7 y451 w135 h33"><div class="t m0 x3a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">(2 005) </div></div><div class="c xc0 y451 w136 h33"><div class="t m0 x1a hf y44b ff9 fs6 fc0 sc0 ls0 ws0">2 852 </div></div><div class="c x8 y67a w132 h52"><div class="t m0 xd h11 y3c8 ffc fs6 fc0 sc0 ls0 ws0">Nabycie rzeczo<span class="_ _0"></span>wych aktywów trwa<span class="_ _0"></span>łych i wartości niemateria<span class="_ _0"></span>lnych </div><div class="t m0 xd h11 y3c9 ffc fs6 fc0 sc0 ls0 ws0">wykaza<span class="_ _0"></span>ne w sprawozdaniu z przepływó<span class="_ _0"></span>w pieniężnych<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 y67a w133 h52"><div class="t m0 x19 h14 y438 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y67a w135 h52"><div class="t m0 x3a h11 y438 ffb fs6 fc0 sc0 ls0 ws0">(8 866) </div></div><div class="c xc0 y67a w136 h52"><div class="t m0 x3b h11 y438 ffb fs6 fc0 sc0 ls0 ws0">(19 799) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y8c9 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y854 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y8ca ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8cb ff3 fs6 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnych z dzia<span class="_ _0"></span>łalności <span class="ff2">f<span class="_ _0"></span>inansowej </span></div><div class="t m0 x8 hb y8cc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6be w132 h64"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x10 y6be w133 h64"><div class="t m0 x19 h14 y492 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y6be w134 h64"><div class="t m0 x3d h11 y8cd ffb fs6 fc0 sc0 ls0 ws0">Za rok o<span class="_ _0"></span>brotowy  </div><div class="t m0 x1a h11 y52d ffc fs6 fc0 sc0 ls0 ws0">zakończo<span class="_ _0"></span>ny<span class="ffb"> </span></div></div><div class="c x8 y8ce w132 h1c"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x10 y8ce w133 h1c"><div class="t m0 xd h10 y97 ffa fs6 fc0 sc0 ls0 ws0">Nota </div></div><div class="c xc7 y8ce w135 h1c"><div class="t m0 x25 h11 y97 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc0 y8ce w136 h1c"><div class="t m0 x25 h11 y97 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y8cf w132 h12"><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasingu<span class="ffb"> </span></div></div><div class="c x10 y8cf w133 h12"><div class="t m0 xd h11 y92 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8cf w135 h12"><div class="t m0 x28 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y8cf w136 h12"><div class="t m0 x28 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8d0 w132 h63"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu leasing<span class="_ _0"></span>u w sprawozdaniu z sytu<span class="_ _0"></span>acji </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">finansowej </div></div><div class="c x10 y8d0 w133 h63"><div class="t m0 xd hf y164 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc7 y8d0 w135 h63"><div class="t m0 x1a hf y480 ff9 fs6 fc0 sc0 ls0 ws0">1 266 </div></div><div class="c xc0 y8d0 w136 h63"><div class="t m0 x1a hf y480 ff9 fs6 fc0 sc0 ls0 ws0">1 564 </div></div><div class="c x8 y3e5 w132 h1c"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">Nowe umowy<span class="_ _0"></span> leasingowe </div></div><div class="c x10 y3e5 w133 h1c"><div class="t m0 x1f h14 y97 ffd fs6 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div></div><div class="c xc7 y3e5 w135 h1c"><div class="t m0 x3a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(2 929) </div></div><div class="c xc0 y3e5 w136 h1c"><div class="t m0 x3a hf y97 ff9 fs6 fc0 sc0 ls0 ws0">(2 477) </div></div><div class="c x8 y8d1 w132 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Korekta o <span class="_ _0"></span>wycenę zobowiązań z tytułu <span class="_ _0"></span>leasingu<span class="ff9"> </span></div></div><div class="c x10 y8d1 w133 h13"><div class="t m0 x1f h14 y95 ffd fs6 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div></div><div class="c xc7 y8d1 w135 h13"><div class="t m0 x63 hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(39) </div></div><div class="c xc0 y8d1 w136 h13"><div class="t m0 x6d hf y94 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y50 w132 h13"><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zwiększenie z tytu<span class="_ _0"></span>łu modyfikacji warun<span class="_ _0"></span>ków umowy<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c x10 y50 w133 h13"><div class="t m0 x1f h14 y95 ffd fs6 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div></div><div class="c xc7 y50 w135 h13"><div class="t m0 x1e hf y95 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc0 y50 w136 h13"><div class="t m0 x1a hf y95 ff9 fs6 fc0 sc0 ls0 ws0">(215) </div></div><div class="c x8 y8d2 w132 h52"><div class="t m0 xd h11 y148 ffc fs6 fc0 sc0 ls0 ws0">Płatności zobowią<span class="_ _0"></span>zań z tytułu umów lea<span class="_ _0"></span>singu wykazane w </div><div class="t m0 xd h11 y90 ffc fs6 fc0 sc0 ls0 ws0">sprawozdaniu z przep<span class="_ _0"></span>ływów pieniężnych<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x10 y8d2 w133 h52"><div class="t m0 x19 h10 y8c2 ffa fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y8d2 w135 h52"><div class="t m0 x3a h11 y8c2 ffb fs6 fc0 sc0 ls0 ws0">(1 702) </div></div><div class="c xc0 y8d2 w136 h52"><div class="t m0 x3a h11 y8c2 ffb fs6 fc0 sc0 ls0 ws0">(1 128) </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y812 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y8d3 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y6a1 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d yb0 ff2 fs6 fc2 sc0 ls0 ws0">39.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Tr<span class="_ _1"></span>ans<span class="_ _1"></span>akc<span class="_ _1"></span>je<span class="_ _1"></span> z<span class="_ _1"></span> p<span class="_ _1"></span>od<span class="_ _1"></span>mi<span class="_ _1"></span>ota<span class="_ _1"></span>mi <span class="_ _1"></span><span class="ff3">po<span class="_ _1"></span>wi<span class="_ _1"></span>ąz<span class="_ _1"></span>any<span class="_ _1"></span>mi<span class="_ _1"></span><span class="ff2"> </span></span></span></span></div><div class="t m0 x8 h1 y705 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hac y8d4 ff1 fs12 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y1b2 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>9<span class="_ _b"></span>.<span class="_ _1"></span>1<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">T<span class="_ _1"></span>r<span class="_ _b"></span>an<span class="_ _b"></span>s<span class="_ _1"></span>a<span class="_ _1"></span>k<span class="_ _b"></span>c<span class="_ _1"></span>j<span class="_ _1"></span>e<span class="_ _b"></span> z<span class="_ _b"></span> <span class="_ _1"></span>k<span class="_ _1"></span>l<span class="_ _b"></span>u<span class="_ _1"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>y<span class="_ _b"></span>m <span class="_ _b"></span>p<span class="_ _1"></span>e<span class="_ _1"></span>r<span class="_ _b"></span>s<span class="_ _1"></span>o<span class="_ _1"></span>n<span class="_ _b"></span>e<span class="_ _1"></span>l<span class="_ _b"></span>e<span class="_ _1"></span>m<span class="_ _1"></span> <span class="_ _b"></span>ki<span class="_ _b"></span>er<span class="_ _b"></span>o<span class="_ _1"></span>w<span class="_ _1"></span>n<span class="_ _b"></span>i<span class="_ _1"></span>c<span class="_ _1"></span>z<span class="_ _b"></span>y<span class="_ _1"></span>m<span class="_ _1"></span> <span class="_ _b"></span> </span></span></div><div class="t m0 x8 h1 y3cd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y582 ff5 fs6 fc0 sc0 ls0 ws0">Do <span class="_ _23"></span>kluczowego <span class="_ _23"> </span>per<span class="_ _0"></span>sonelu <span class="_ _1b"></span>kiero<span class="_ _0"></span>wniczego <span class="_ _23"></span>Spółka <span class="_ _23"></span>zalicza <span class="_ _23"></span>Członków <span class="_ _23"></span>Zarządu <span class="_ _23"> </span>i <span class="_ _23"></span>Rady <span class="_ _23"> </span>Nadzor<span class="_ _0"></span>czej <span class="_ _23"></span>Spółki <span class="_ _23"></span>oraz </div><div class="t m0 x8 hf y583 ff5 fs6 fc0 sc0 ls0 ws0">Członków <span class="_ _23"></span>Zarządu <span class="_ _23"></span>i <span class="_ _1b"></span>Rady<span class="_ _0"></span> <span class="_ _1b"></span>Nadzorczej <span class="_ _23"></span>jednostki <span class="_ _23"></span>dominującej <span class="_ _1c"> </span>wyższego <span class="_ _23"></span>szczebla <span class="_ _23"></span>cyber_Folks <span class="_ _23"></span>S.A. <span class="_ _1b"></span>(d<span class="_ _0"></span>awniej </div><div class="t m0 x8 hb y584 ff4 fs6 fc0 sc0 ls0 ws0">R22 S.A.)  </div><div class="t m0 x8 h1d y8d5 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8d6 ff2 fs6 fc1 sc0 ls0 ws0">Transakcje <span class="lsa">z <span class="_ _0"></span></span>C<span class="ff3">złonkami </span>Z<span class="ff3">arządu</span> <span class="ff3">Spółk<span class="_ _0"></span>i<span class="ff1 fs0 fc0"> </span></span></div><div class="t m0 x8 hb y38b ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y298 w88 hbd"><div class="t m0 xd h11 y873 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y298 w137 hbd"><div class="t m0 x15 h11 y89 ffc fs6 fc0 sc0 ls0 ws0">Wartość tra<span class="_ _0"></span>nsakcji <span class="ffb"> </span></div><div class="t m0 x34 h11 y8d7 ffb fs6 fc0 sc0 ls0 ws0">w okresie  </div><div class="t m0 x1a h11 y6bd ffc fs6 fc0 sc0 ls0 ws0">12 miesięcy<span class="_ _0"></span> <span class="ffb"> </span></div><div class="t m0 x3a h11 yc8 ffc fs6 fc0 sc0 ls0 ws0">kończącym<span class="_ _0"></span> się<span class="ffb"> </span></div></div><div class="c xed y298 w138 hbd"><div class="t m0 x3a h11 y8d8 ffc fs6 fc0 sc0 ls0 ws0">Saldo na dzień<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y8d9 w88 hbe"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xa1 y8d9 wc8 hbe"><div class="t m0 xd h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c xcc y8d9 w139 hbe"><div class="t m0 xd h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c xed y8d9 w13a hbe"><div class="t m0 xd h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c x27 y8d9 wc8 hbe"><div class="t m0 xd h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y58c w88 hbf"><div class="t m0 xd hf y47f ffe fs6 fc0 sc0 ls0 ws0">Krótkoterm<span class="_ _0"></span>inowe świadczenia prac<span class="_ _0"></span>ownicze <span class="ff9">- </span></div><div class="t m0 xd hf y43f ffe fs6 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _0"></span>ia z tytułu pełnienia funkcji w <span class="_ _0"></span>Vercom S.A.<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xa1 y58c wc8 hbf"><div class="t m0 x63 hf y8da ff9 fs6 fc0 sc0 ls1 ws0">310<span class="ls0"> </span></div></div><div class="c xcc y58c w139 hbf"><div class="t m0 x63 hf y8da ff9 fs6 fc0 sc0 ls1 ws0">310<span class="ls0"> </span></div></div><div class="c xed y58c w13a hbf"><div class="t m0 x81 hf y8da ff9 fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x27 y58c wc8 hbf"><div class="t m0 x81 hf y8da ff9 fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x8 y8db w88 hb6"><div class="t m0 xd hf y85a ff5 fs6 fc0 sc0 ls0 ws0">Koszty innych<span class="_ _0"></span> świadczeń pracowniczy<span class="_ _0"></span>ch / Zobowiązania </div><div class="t m0 xd hb y95 ff5 fs6 fc0 sc0 ls0 ws0">z tytułu świadczeń<span class="_ _0"></span> pracowniczych<span class="ff4"> </span></div></div><div class="c xa1 y8db wc8 hb6"><div class="t m0 x63 hf y87d ff9 fs6 fc0 sc0 ls1 ws0">147<span class="ls0"> </span></div></div><div class="c xcc y8db w139 hb6"><div class="t m0 x63 hf y87d ff9 fs6 fc0 sc0 ls1 ws0">127<span class="ls0"> </span></div></div><div class="c xed y8db w13a hb6"><div class="t m0 x88 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">6 </div></div><div class="c x27 y8db wc8 hb6"><div class="t m0 x88 hf y87d ff9 fs6 fc0 sc0 ls0 ws0">5 </div></div><div class="c x8 y36f w88 hc0"><div class="t m0 xd hf y8dc ff9 fs6 fc0 sc0 ls0 ws0">Wycena pro<span class="_ _0"></span>gramu motywacyjnego<span class="_ _0"></span> </div></div><div class="c xa1 y36f wc8 hc0"><div class="t m0 x63 hf y8dc ff9 fs6 fc0 sc0 ls1 ws0">224<span class="ls0"> </span></div></div><div class="c xcc y36f w139 hc0"><div class="t m0 x63 hf y8dc ff9 fs6 fc0 sc0 ls1 ws0">429<span class="ls0"> </span></div></div><div class="c xed y36f w13a hc0"><div class="t m0 x20 hf y8dc ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x27 y36f wc8 hc0"><div class="t m0 x20 hf y8dc ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y611 w88 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y611 wc8 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcc y611 w139 h12"><div class="t m0 x3f h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y611 w13a h12"><div class="t m0 x1e h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y611 wc8 h12"><div class="t m0 x1e h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y8dd ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y8de ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y7b0 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8df ff2 fs6 fc1 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4d" class="pf w0 h0" ><div class="pc pc4d w0 h0"><img class="bi x8 y198 w44 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXYAAAWQCAIAAADBbvi+AAAACXBIWXMAAAk6AAAWJQEqRHiZAAANdklEQVR42u3dMQ7CMBREQS/K/a+8FEiQGuUbEDMNpF2kJ5smWQAD2q618vgAmHAzASAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA3zAsdZKYgjgKm2f33N+AHBRAiQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYkwASAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDIDHAJocJ2COJEf5E29fvfn4AcFECJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBkBhAYgCJAZAYYKNjeYcWcKnz29mcYoBB3gYJDHKKASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGBMAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMA8F3aOsUAg9LWCsAQpxhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkxASAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMsF1bIwBDIjGAixIgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDIDHABocJ2COJEf7xd29rBcBFCZAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBuBdbY0AOMUAvydOMYBTDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMQAAAFdIWysAQ/wXA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMSYAJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkxASAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgMgMYDEABIDIDGAxAASAyAxgMQAEgMgMYDEABIDIDGAxAASAyAxgMQASAwgMYDEAEgMIDGAxABIDCAxgMQASAwgMYDEAEgMIDGAxABIDCAxABIDSAwgMQASA0gMIDEAEgNIDCAxABIDSAwgMQASA0gMIDEAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIDIDEABIDSAyAxAASA0gMgMQAEgNIjAkAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQEkBkBiAIkBJAZAYgCJASQGQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAiQGQGEBiAIkBkBhAYgCJAZAYQGIAJAaQGEBiACQGkBhAYgAkBpAYQGIAJAaQGEBiACQGkBhAYgAkBpAYAIkBJAaQGACJASQGkBgAiQEkBpAYAIkBJAaQGACJASQGkBgAiQEkBkBigHExATChrVMMMOsOrdE97eIVz0AAAAAASUVORK5CYII="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">77</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc1 sc0 ls0 ws0">Transakcje <span class="ff3">z <span class="_ _0"></span>Członkami Rady Nadzo<span class="_ _0"></span>rczej</span> <span class="ff3">Spółk<span class="_ _0"></span>i<span class="ff4 fc0"> </span></span></div><div class="t m0 x8 hb y1fc ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8e0 w13b h2f"><div class="t m0 xd h11 y679 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y8e0 w13c h2f"><div class="t m0 x1f h11 y679 ffc fs6 fc0 sc0 ls0 ws0">Wartość tra<span class="_ _0"></span>nsakcji <span class="ffb"> </span></div><div class="t m0 x11 h11 y411 ffb fs6 fc0 sc0 ls0 ws0">w okresie  </div><div class="t m0 x28 h11 y148 ffc fs6 fc0 sc0 ls0 ws0">12 miesięcy<span class="_ _0"></span> <span class="ffb"> </span></div><div class="t m0 x2d h11 y90 ffc fs6 fc0 sc0 ls0 ws0">kończącym<span class="_ _0"></span> się<span class="ffb"> </span></div></div><div class="c xdd y8e0 w13d h2f"><div class="t m0 x40 h11 y5df ffc fs6 fc0 sc0 ls0 ws0">Saldo na dzień<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y8e1 w13b h17"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xee y8e1 w13e h17"><div class="t m0 x25 h3d yca ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c x70 y8e1 w13f h17"><div class="t m0 xd h3d yca ffb fs1 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c xdd y8e1 w140 h17"><div class="t m0 xd h3d yca ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c x96 y8e1 w141 h17"><div class="t m0 xd h3d yca ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y8e2 w13b h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Krótkoterm<span class="_ _0"></span>inowe świadczenia p<span class="_ _0"></span>racownicze / </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _0"></span>ia<span class="ff9"> </span></div></div><div class="c xee y8e2 w13e h30"><div class="t m0 x18 hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">228<span class="ls0"> </span></div></div><div class="c x70 y8e2 w13f h30"><div class="t m0 x11 hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">209<span class="ls0"> </span></div></div><div class="c xdd y8e2 w140 h30"><div class="t m0 x23 hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">13<span class="ls0"> </span></div></div><div class="c x96 y8e2 w141 h30"><div class="t m0 x63 hf y1f6 ff9 fs6 fc0 sc0 ls1 ws0">13<span class="ls0"> </span></div></div><div class="c x8 y773 w13b hb7"><div class="t m0 xd hf y8e3 ffe fs6 fc0 sc0 ls0 ws0">Wynagrod<span class="_ _0"></span>zenia z tytułu umów o świadczen<span class="_ _0"></span>ie usług / </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _0"></span>ia<span class="ff9"> </span></div></div><div class="c xee y773 w13e hb7"><div class="t m0 x20 hf y22d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x70 y773 w13f hb7"><div class="t m0 x2a hf y22d ff9 fs6 fc0 sc0 ls0 ws0">9 </div></div><div class="c xdd y773 w140 hb7"><div class="t m0 x88 hf y22d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x96 y773 w141 hb7"><div class="t m0 x12 hf y22d ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y8e4 w142 h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y8e4 w1e h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x33 y8e4 w143 h12"><div class="t m0 x2b h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y8e4 w144 h12"><div class="t m0 x30 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcd y8e4 wed h12"><div class="t m0 x23 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y8e5 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8e6 ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y16c ff2 fs6 fc1 sc0 ls0 ws0">Transakcje <span class="_ _1b"></span><span class="ff3">z <span class="_ _1b"></span>Członka<span class="_ _0"></span>mi <span class="_ _1b"></span>Zarządu <span class="_ _10"></span>jednostk<span class="_ _0"></span>i <span class="_ _10"></span>dom<span class="_ _0"></span>inującej<span class="_ _0"></span></span> <span class="_ _1b"></span><span class="ff3">wyższego <span class="_ _1b"></span>szczebla <span class="_ _1b"></span>cyber_Folk<span class="_ _0"></span>s <span class="_ _10"></span>S.A.<span class="_ _0"></span> <span class="_ _10"></span>(da<span class="_ _0"></span>wniej</span> </div><div class="t m0 x8 h1d y3c0 ff2 fs6 fc1 sc0 ls0 ws0">R22 S.A.) <span class="ff4 fc0"> </span></div><div class="t m0 x8 hb y8e7 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y7fb w145 hc1"><div class="t m0 xd h11 y736 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xee y7fb w146 hc1"><div class="t m0 x1f h11 y8e8 ffc fs6 fc0 sc0 ls0 ws0">Wartość tra<span class="_ _0"></span>nsakcji <span class="ffb"> </span></div><div class="t m0 x34 h11 y1d8 ffb fs6 fc0 sc0 ls0 ws0">w okresie  </div><div class="t m0 x28 h11 y26f ffc fs6 fc0 sc0 ls0 ws0">12 miesięcy<span class="_ _0"></span> <span class="ffb"> </span></div><div class="t m0 x3a h11 y53a ffc fs6 fc0 sc0 ls0 ws0">kończącym<span class="_ _0"></span> się<span class="ffb"> </span></div></div><div class="c x7f y7fb w147 hc1"><div class="t m0 x2d h11 y1de ffc fs6 fc0 sc0 ls0 ws0">Saldo na dzień<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y8e9 w145 hc2"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xee y8e9 w148 hc2"><div class="t m0 x42 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c x46 y8e9 w149 hc2"><div class="t m0 x26 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c x7f y8e9 w14a hc2"><div class="t m0 x42 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c xdf y8e9 w14b hc2"><div class="t m0 xd h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y5b3 w145 hc3"><div class="t m0 xd hf y8ea ffe fs6 fc0 sc0 ls0 ws0">Krótkoterm<span class="_ _0"></span>inowe świadczenia prac<span class="_ _0"></span>ownicze <span class="ff9">- </span></div><div class="t m0 xd hf y87d ffe fs6 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _0"></span>ia z tytułu pełnienia funkcji w <span class="_ _0"></span>Vercom S.A.<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xee y5b3 w148 hc3"><div class="t m0 x81 hf y26e ff9 fs6 fc0 sc0 ls1 ws0">48<span class="ls0"> </span></div></div><div class="c x46 y5b3 w149 hc3"><div class="t m0 x6c hf y26e ff9 fs6 fc0 sc0 ls1 ws0">43<span class="ls0"> </span></div></div><div class="c x7f y5b3 w14a hc3"><div class="t m0 x88 hf y26e ff9 fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c xdf y5b3 w14b hc3"><div class="t m0 x2a hf y26e ff9 fs6 fc0 sc0 ls0 ws0">3 </div></div><div class="c x8 y627 w145 h49"><div class="t m0 xd hb yca ff5 fs6 fc0 sc0 ls0 ws0">Wynagrod<span class="_ _0"></span>zenia z tytułu świadczenia usług<span class="_ _0"></span> / Zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xee y627 w148 h49"><div class="t m0 x63 hf yca ff9 fs6 fc0 sc0 ls1 ws0">188<span class="ls0"> </span></div></div><div class="c x46 y627 w149 h49"><div class="t m0 x18 hf yca ff9 fs6 fc0 sc0 ls1 ws0">294<span class="ls0"> </span></div></div><div class="c x7f y627 w14a h49"><div class="t m0 x81 hf yca ff9 fs6 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div></div><div class="c xdf y627 w14b h49"><div class="t m0 x1b hf yca ff9 fs6 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div></div><div class="c x8 y8eb w145 hc4"><div class="t m0 xd hf y270 ff9 fs6 fc0 sc0 ls0 ws0">Wycena pro<span class="_ _0"></span>gramu motywacyjnego<span class="_ _0"></span> </div></div><div class="c xee y8eb w148 hc4"><div class="t m0 x81 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">58<span class="ls0"> </span></div></div><div class="c x46 y8eb w149 hc4"><div class="t m0 x18 hf y466 ff9 fs6 fc0 sc0 ls1 ws0">120<span class="ls0"> </span></div></div><div class="c x7f y8eb w14a hc4"><div class="t m0 x20 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xdf y8eb w14b hc4"><div class="t m0 x12 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1d y8ec ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8ed ff2 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8ee ff2 fs6 fc1 sc0 ls0 ws0">Transakcje <span class="ff3">z <span class="_ _0"></span>Członkami Rady Nadzo<span class="_ _0"></span>rczej jednostki dominują<span class="_ _0"></span>cej <span class="_ _0"></span></span>cyber_Folks S.A. (dawniej R2<span class="_ _0"></span>2 S.A.) </div><div class="t m0 x8 hb y8ef ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _23"></span>okresach<span class="_ _0"></span> <span class="_ _23"></span>sprawo<span class="_ _0"></span>zdawczych <span class="_ _23"></span><span class="ff5">za<span class="_ _0"></span>kończonych <span class="_ _1c"> </span>w <span class="_ _23"></span></span>dniach<span class="_ _0"></span> <span class="_ _23"></span>31 <span class="_ _23"></span>gr<span class="_ _0"></span>udnia <span class="_ _23"></span>2023 <span class="_ _1c"></span><span class="ls8">r.</span> <span class="_ _23"></span>oraz <span class="_ _1c"></span>31 <span class="_ _23"></span>grudnia<span class="_ _0"></span> <span class="_ _23"></span>2022 <span class="_ _1c"></span>r. <span class="_ _23"></span><span class="ff5">Spó<span class="_ _0"></span>łka </span></div><div class="t m0 x8 hf y7a ff5 fs6 fc0 sc0 ls0 ws0">Vercom <span class="_ _21"> </span>nie <span class="_ _21"> </span>przeprowad<span class="_ _0"></span>zała <span class="_ _30"> </span>żad<span class="_ _0"></span>nych <span class="_ _30"> </span>tr<span class="_ _0"></span>ansakcji <span class="_ _21"> </span>z <span class="_ _30"> </span>Człon<span class="_ _0"></span>kami <span class="_ _21"> </span>Rady <span class="_ _21"> </span>Nadzorczej <span class="_ _21"> </span>jedno<span class="_ _0"></span>stki <span class="_ _30"> </span>dom<span class="_ _0"></span>inującej </div><div class="t m0 x8 hb y5ed ff4 fs6 fc0 sc0 ls0 ws0">cyber_Folk<span class="_ _0"></span>s S.A. (dawniej R22<span class="_ _0"></span> S.A.). </div><div class="t m0 x8 hb y8f0 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y3d2 ff2 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4e" class="pf w0 h0" ><div class="pc pc4e w0 h0"><img class="bi x8 y198 w74 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXkAAAWQCAIAAAAwZaMzAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANVElEQVR42u3YOw7CQBAFQQZx/ys3KSIfy5+qbNNnqbXreQEsqH6P83cG2PA2AaA1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDaA2A1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNoDUAWgNoDYDWAFoDaA2A1gBaA6A1gNYAWgOgNYDWAM9WGQHYNloDeEMBWgOgNYDWAFoDoDWA1gBoDaA1gNYAaA2gNQBaA2gNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgOgNYDWAFoDoDWA1gBoDaA1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDaA2A1gA38DEBR5oZIzz001dWALyhAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAa4OQqIwDuNcAdjHsN4F4DaA2A1gBaA2gNgNYAWgOgNYDWAFoDoDWA1gBoDaA1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgOgNYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNoDUAWgNoDYDWAFoDaA2A1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1gNYAaA2gNQBaA2gNoDUAWgNoDYDWAFoDaA2A1gBaA2iNCQCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQG0xgSA1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNoDUAWgNoDYDWAFoDaA2A1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1gNYAaA2gNQBaA2gNoDUAWgNoDYDWAFoDaA2A1gBaA2gNgNYAWgOgNYDWAFoDoDWA1gBoDaA1gNYAaA2gNQBaA2gNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgOgNYDWAFoDoDWA1gBoDaA1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAWmMCQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0xAaA1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2A1gBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAaA2gNYDWAGgNoDUAWgNoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDoDWA1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaA2gNgNYAWgNoDYDWAFoDaA2A1gBaA6A1gNYAWgOgNYDWAGgNoDWA1gBoDaA1AFoDaA2gNQBaAwAAsGIqKwDb/K8BtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQHQGkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAZAawCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsAtAbQGkBrALQG0BoArQG0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0B0BpAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaAK0BtAbQGgCtAbQGQGsArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrALQG0BpAawC0BtAaQGsAtAbQGgCtAbQG0BoArQG0BkBrAK0BtAZAawCtAdAaQGsArQHQGkBrAK0B0Brg6sYEwIbKvQY42hdRuSX8jzSaKwAAAABJRU5ErkJggg=="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">78</span> </span></span></div><div class="t m0 x8 h39 y8f1 ff2 fsa fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y8f2 ff2 fs6 fc2 sc0 ls0 ws0">3<span class="_ _1"></span>9<span class="_ _b"></span>.<span class="_ _1"></span>2<span class="_ _1"></span>.<span class="_ _b"></span><span class="fff"> <span class="_ _22"> </span><span class="ff3 fc1">T<span class="_ _1"></span>r<span class="_ _b"></span>an<span class="_ _b"></span>s<span class="_ _1"></span>a<span class="_ _1"></span>k<span class="_ _b"></span>c<span class="_ _1"></span>j<span class="_ _1"></span>e<span class="_ _b"></span> z<span class="_ _b"></span> <span class="_ _1"></span>p<span class="_ _b"></span>oz<span class="_ _b"></span>o<span class="_ _1"></span>s<span class="_ _b"></span>ta<span class="_ _b"></span>ł<span class="_ _1"></span>y<span class="_ _b"></span>mi<span class="_ _b"></span> <span class="_ _1"></span>p<span class="_ _1"></span>o<span class="_ _1"></span>d<span class="_ _b"></span>m<span class="_ _1"></span>i<span class="_ _b"></span>ot<span class="_ _b"></span>a<span class="_ _1"></span>m<span class="_ _1"></span>i<span class="_ _b"></span> <span class="_ _1"></span>p<span class="_ _b"></span>ow<span class="_ _b"></span>i<span class="_ _1"></span>ą<span class="_ _1"></span>z<span class="_ _b"></span>a<span class="_ _1"></span>n<span class="_ _1"></span>y<span class="_ _b"></span>mi<span class="_ _b"></span><span class="ff2 fc0"> </span></span></span></div><div class="t m0 x8 hb y8f3 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y8f4 w14c hc5"><div class="t m0 xd h11 y8f5 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y8f4 w14d hc5"><div class="t m0 x15 h11 y8f6 ffc fs6 fc0 sc0 ls0 ws0">Wartość tra<span class="_ _0"></span>nsakcji <span class="ffb"> </span></div><div class="t m0 x34 h11 y8f7 ffb fs6 fc0 sc0 ls0 ws0">w okresie  </div><div class="t m0 x28 h11 y3c8 ffc fs6 fc0 sc0 ls0 ws0">12 miesięcy<span class="_ _0"></span> <span class="ffb"> </span></div><div class="t m0 x3a h11 y3c9 ffc fs6 fc0 sc0 ls0 ws0">kończącym<span class="_ _0"></span> się<span class="ffb"> </span></div></div><div class="c xbe y8f4 w14e hc5"><div class="t m0 x2d h11 y109 ffc fs6 fc0 sc0 ls0 ws0">Saldo na dzień<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c x8 y228 w14c ha0"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xcf y228 w139 ha0"><div class="t m0 x25 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c xa2 y228 w14f ha0"><div class="t m0 x25 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2022.12.31 </div></div><div class="c xbe y228 w150 ha0"><div class="t m0 x26 h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">2023.12.31 </div></div><div class="c xd0 y228 w151 ha0"><div class="t m0 xd h3d y3c9 ffb fs1 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y8f8 w14c hab"><div class="t m0 xd h1d y90 ff3 fs6 fc0 sc0 ls0 ws0">Przychody  / Na<span class="_ _0"></span>leżności <span class="ff2"> </span></div></div><div class="c xcf y8f8 w139 hab"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">44 630 </div></div><div class="c xa2 y8f8 w14f hab"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">16 281 </div></div><div class="c xbe y8f8 w150 hab"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">4 388 </div></div><div class="c xd0 y8f8 w151 hab"><div class="t m0 x2c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 972 </div></div><div class="c x8 y8f9 w14c h9f"><div class="t m0 xd hb y226 ff5 fs6 fc0 sc0 ls0 ws0">jednostka d<span class="_ _0"></span>ominująca cyber_Folks S.A. (d<span class="_ _0"></span>awniej R22 S.A.)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xcf y8f9 w139 h9f"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">94<span class="ls0"> </span></div></div><div class="c xa2 y8f9 w14f h9f"><div class="t m0 x6c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">27<span class="ls0"> </span></div></div><div class="c xbe y8f9 w150 h9f"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">38<span class="ls0"> </span></div></div><div class="c xd0 y8f9 w151 h9f"><div class="t m0 x12 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y8fa w14c hc6"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y8fa w139 hc6"><div class="t m0 x3a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">44 216 </div></div><div class="c xa2 y8fa w14f hc6"><div class="t m0 x3a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">15 899 </div></div><div class="c xbe y8fa w150 hc6"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">4 350 </div></div><div class="c xd0 y8fa w151 hc6"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 942 </div></div><div class="c x8 y261 w14c hab"><div class="t m0 xd hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">jednostki stowar<span class="_ _0"></span>zyszone </div></div><div class="c xcf y261 w139 hab"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">318<span class="ls0"> </span></div></div><div class="c xa2 y261 w14f hab"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">255<span class="ls0"> </span></div></div><div class="c xbe y261 w150 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y261 w151 hab"><div class="t m0 x1b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">22<span class="ls0"> </span></div></div><div class="c x8 y8fb w14c h6d"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">inne podmioty<span class="_ _0"></span> powiązane<span class="ff4"> </span></div></div><div class="c xcf y8fb w139 h6d"><div class="t m0 x88 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 </div></div><div class="c xa2 y8fb w14f h6d"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">100<span class="ls0"> </span></div></div><div class="c xbe y8fb w150 h6d"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y8fb w151 h6d"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">8 </div></div><div class="c x8 y8fc w14c h73"><div class="t m0 xd h1d y90 ff2 fs6 fc0 sc0 ls0 ws0">Odsetki otrz<span class="_ _0"></span>ymane od <span class="ff3">poży<span class="_ _0"></span>czek / Pożyczki udzielo<span class="_ _0"></span>ne</span> </div></div><div class="c xcf y8fc w139 h73"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">759<span class="ls0"> </span></div></div><div class="c xa2 y8fc w14f h73"><div class="t m0 x18 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">932<span class="ls0"> </span></div></div><div class="c xbe y8fc w150 h73"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">11 645 </div></div><div class="c xd0 y8fc w151 h73"><div class="t m0 x40 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">12 342 </div></div><div class="c x8 y4e2 w14c h9f"><div class="t m0 xd hb ya5 ff5 fs6 fc0 sc0 ls0 ws0">jednostka d<span class="_ _0"></span>ominująca cyber_Folks S.A. (d<span class="_ _0"></span>awniej R22 S.A.)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xcf y4e2 w139 h9f"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">187<span class="ls0"> </span></div></div><div class="c xa2 y4e2 w14f h9f"><div class="t m0 x30 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xbe y4e2 w150 h9f"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">3 305 </div></div><div class="c xd0 y4e2 w151 h9f"><div class="t m0 x12 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y3fb w14c hab"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y3fb w139 hab"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">572<span class="ls0"> </span></div></div><div class="c xa2 y3fb w14f hab"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">265<span class="ls0"> </span></div></div><div class="c xbe y3fb w150 hab"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">8 340 </div></div><div class="c xd0 y3fb w151 hab"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">8 309 </div></div><div class="c x8 y8fd w14c h6d"><div class="t m0 xd hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">jednostki stowar<span class="_ _0"></span>zyszone </div></div><div class="c xcf y8fd w139 h6d"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y8fd w14f h6d"><div class="t m0 x6c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">68<span class="ls0"> </span></div></div><div class="c xbe y8fd w150 h6d"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y8fd w151 h6d"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">878<span class="ls0"> </span></div></div><div class="c x8 y8fe w14c hab"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">inne podmioty<span class="_ _0"></span> powiązane<span class="ff4"> </span></div></div><div class="c xcf y8fe w139 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y8fe w14f hab"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">599<span class="ls0"> </span></div></div><div class="c xbe y8fe w150 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y8fe w151 hab"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">3 155 </div></div><div class="c x8 y8ff w14c h6d"><div class="t m0 xd h1d y90 ff3 fs6 fc0 sc0 ls0 ws0">Kaucje zapłaco<span class="_ _0"></span>ne<span class="ff2"> </span></div></div><div class="c xcf y8ff w139 h6d"><div class="t m0 x20 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y8ff w14f h6d"><div class="t m0 x30 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xbe y8ff w150 h6d"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">100<span class="ls0"> </span></div></div><div class="c xd0 y8ff w151 h6d"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">100<span class="ls0"> </span></div></div><div class="c x8 y900 w14c hab"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y900 w139 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y900 w14f hab"><div class="t m0 x30 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xbe y900 w150 hab"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">100<span class="ls0"> </span></div></div><div class="c xd0 y900 w151 hab"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">100<span class="ls0"> </span></div></div><div class="c x8 y493 w14c h6d"><div class="t m0 xd h1d y90 ff3 fs6 fc0 sc0 ls0 ws0">Zakupy / Zobowiąza<span class="_ _0"></span>nia handlowe<span class="ff2"> </span></div></div><div class="c xcf y493 w139 h6d"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">6 830 </div></div><div class="c xa2 y493 w14f h6d"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">7 970 </div></div><div class="c xbe y493 w150 h6d"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">794<span class="ls0"> </span></div></div><div class="c xd0 y493 w151 h6d"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">400<span class="ls0"> </span></div></div><div class="c x8 y6c8 w14c hab"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostka d<span class="_ _0"></span>ominująca cyber_Folks S.A. (d<span class="_ _0"></span>awniej R22 S.A.)<span class="_ _0"></span><span class="ff4"> </span></div></div><div class="c xcf y6c8 w139 hab"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">601<span class="ls0"> </span></div></div><div class="c xa2 y6c8 w14f hab"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">583<span class="ls0"> </span></div></div><div class="c xbe y6c8 w150 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y6c8 w151 hab"><div class="t m0 x1b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">25<span class="ls0"> </span></div></div><div class="c x8 y901 w14c h6d"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y901 w139 h6d"><div class="t m0 x28 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">6 189 </div></div><div class="c xa2 y901 w14f h6d"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">7 026 </div></div><div class="c xbe y901 w150 h6d"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">793<span class="ls0"> </span></div></div><div class="c xd0 y901 w151 h6d"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">338<span class="ls0"> </span></div></div><div class="c x8 y902 w14c hc7"><div class="t m0 xd hb y1e0 ff4 fs6 fc0 sc0 ls0 ws0">jednostki stowar<span class="_ _0"></span>zyszone </div></div><div class="c xcf y902 w139 hc7"><div class="t m0 x81 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">40<span class="ls0"> </span></div></div><div class="c xa2 y902 w14f hc7"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">156<span class="ls0"> </span></div></div><div class="c xbe y902 w150 hc7"><div class="t m0 x30 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xd0 y902 w151 hc7"><div class="t m0 x1b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div></div><div class="c x8 y903 w14c h6d"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">inne podmioty<span class="_ _0"></span> powiązane<span class="ff4"> </span></div></div><div class="c xcf y903 w139 h6d"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y903 w14f h6d"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">205<span class="ls0"> </span></div></div><div class="c xbe y903 w150 h6d"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y903 w151 h6d"><div class="t m0 x2a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">4 </div></div><div class="c x8 y28d w14c hab"><div class="t m0 xd h1d y1e0 ff3 fs6 fc0 sc0 ls0 ws0">Zakupy / Zobowiąza<span class="_ _0"></span>nia finansowe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xcf y28d w139 hab"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">689<span class="ls0"> </span></div></div><div class="c xa2 y28d w14f hab"><div class="t m0 x18 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">526<span class="ls0"> </span></div></div><div class="c xbe y28d w150 hab"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">960<span class="ls0"> </span></div></div><div class="c xd0 y28d w151 hab"><div class="t m0 x29 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">734<span class="ls0"> </span></div></div><div class="c x8 y904 w14c h6d"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y904 w139 h6d"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">689<span class="ls0"> </span></div></div><div class="c xa2 y904 w14f h6d"><div class="t m0 x18 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">526<span class="ls0"> </span></div></div><div class="c xbe y904 w150 h6d"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">960<span class="ls0"> </span></div></div><div class="c xd0 y904 w151 h6d"><div class="t m0 x29 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">714<span class="ls0"> </span></div></div><div class="c x8 y905 w14c hab"><div class="t m0 xd hb y1e0 ff5 fs6 fc0 sc0 ls0 ws0">inne podmioty<span class="_ _0"></span> powiązane<span class="ff4"> </span></div></div><div class="c xcf y905 w139 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xa2 y905 w14f hab"><div class="t m0 x30 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xbe y905 w150 hab"><div class="t m0 x20 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y905 w151 hab"><div class="t m0 x1b hf y90 ff9 fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div></div><div class="c x8 y906 w14c h6d"><div class="t m0 xd h11 y1e0 ffc fs6 fc0 sc0 ls0 ws0">Zakupy / Zobowiąza<span class="_ _0"></span>nia pozostałe<span class="_ _0"></span><span class="ffb"> </span></div></div><div class="c xcf y906 w139 h6d"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xa2 y906 w14f h6d"><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">2 972 </div></div><div class="c xbe y906 w150 h6d"><div class="t m0 x28 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 053 </div></div><div class="c xd0 y906 w151 h6d"><div class="t m0 x2c h11 y90 ffb fs6 fc0 sc0 ls0 ws0">3 007 </div></div><div class="c x8 yb4 w14c h9f"><div class="t m0 xd hb ya5 ff4 fs6 fc0 sc0 ls0 ws0">jednostki <span class="ff5">za<span class="_ _0"></span>leżne</span> </div></div><div class="c xcf yb4 w139 h9f"><div class="t m0 x88 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">1 </div></div><div class="c xa2 yb4 w14f h9f"><div class="t m0 x3f hf y90 ff9 fs6 fc0 sc0 ls0 ws0">2 972 </div></div><div class="c xbe yb4 w150 h9f"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls1 ws0">1053<span class="ls0"> </span></div></div><div class="c xd0 yb4 w151 h9f"><div class="t m0 x2c hf y90 ff9 fs6 fc0 sc0 ls0 ws0">3 007 </div></div><div class="c x8 y907 w14c hab"><div class="t m0 xd h1d y90 ff3 fs6 fc0 sc0 ls0 ws0">Odsetki zapłaco<span class="_ _0"></span>ne od pożyczek / P<span class="_ _0"></span>ożyczki otrzymane<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xcf y907 w139 hab"><div class="t m0 x63 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">299<span class="ls0"> </span></div></div><div class="c xa2 y907 w14f hab"><div class="t m0 x6c h11 y90 ffb fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c xbe y907 w150 hab"><div class="t m0 x3a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">10 019 </div></div><div class="c xd0 y907 w151 hab"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y3a8 w14c h6d"><div class="t m0 xd hb y90 ff5 fs6 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _0"></span>e<span class="ff4"> </span></div></div><div class="c xcf y3a8 w139 h6d"><div class="t m0 x63 hf y90 ff9 fs6 fc0 sc0 ls1 ws0">299<span class="ls0"> </span></div></div><div class="c xa2 y3a8 w14f h6d"><div class="t m0 x6c hf y90 ff9 fs6 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div></div><div class="c xbe y3a8 w150 h6d"><div class="t m0 x3a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">10 019 </div></div><div class="c xd0 y3a8 w151 h6d"><div class="t m0 x12 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y908 w14c h12"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y908 w139 h12"><div class="t m0 x3f h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y908 w14f h12"><div class="t m0 x2b h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y908 w150 h12"><div class="t m0 x1e h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y908 w151 h12"><div class="t m0 x88 h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1 y516 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y909 ff5 fs6 fc0 sc0 ls0 ws0">Lista jednostek stowar<span class="_ _0"></span>zyszonych została <span class="_ _0"></span><span class="ff4">zaprezen<span class="_ _0"></span>towana w nocie 1<span class="_ _0"></span>.5.  </span></div><div class="t m0 x8 hb y90a ff4 fs6 fc0 sc0 ls0 ws0">Transakcje z<span class="_ _0"></span> <span class="ff5">wykazanymi w powy<span class="_ _0"></span>ższej tabeli</span> <span class="ff5">inn<span class="_ _0"></span>ymi podmiotami po<span class="_ _0"></span>wiązanymi obejmują:<span class="_ _0"></span></span> </div><div class="t m0 x8 hb y90b ff4 fs6 fc0 sc0 ls0 ws0">- transakcje <span class="_ _0"></span>z<span class="ff5">e spółką Zenbox Sp. z o<span class="_ _0"></span>.o. </span>-  <span class="ff5">jedno<span class="_ _0"></span>stką zależną od <span class="_ _0"></span></span>cyber_Folks S.A. (dawniej <span class="_ _0"></span>R22 S.A.), </div><div class="t m0 x8 hb y90c ff4 fs6 fc0 sc0 ls0 ws0">- <span class="_ _1c"></span><span class="ff5">transak<span class="_ _0"></span>cje <span class="_ _23"> </span>ze<span class="_ _0"></span> <span class="_ _1c"> </span>spółką <span class="_ _1c"> </span>Profitroo<span class="_ _0"></span>m <span class="_ _1c"> </span>S.A. <span class="_ _1c"> </span>–</span> <span class="_ _1d"> </span><span class="ff5">jednostką <span class="_ _1c"> </span>stowarzyszoną <span class="_ _1d"> </span>jednostki <span class="_ _1c"> </span>domin<span class="_ _0"></span>ującej <span class="_ _1c"> </span>cyber_Folks <span class="_ _1d"> </span>S.A. </span></div><div class="t m0 x8 hb y90d ff4 fs6 fc0 sc0 ls0 ws0">(dawniej R22<span class="_ _0"></span> S.A.) </div><div class="t m0 x8 hb y188 ff5 fs6 fc0 sc0 ls0 ws0">Saldo <span class="_ _23"></span>należności <span class="_ _23"> </span>z <span class="_ _23"> </span>tytułu <span class="_ _23"></span>zapłacony<span class="_ _0"></span>ch <span class="_ _1b"></span>kaucji <span class="_ _23"> </span>stano<span class="_ _0"></span>wi <span class="_ _1b"></span>kaucje <span class="_ _23"></span>wpłaco<span class="_ _0"></span>ne <span class="_ _1b"></span>do <span class="_ _23"> </span>spó<span class="_ _0"></span>łki <span class="_ _1b"></span>Oxylion <span class="_ _1d"> </span><span class="ff4">S.A. <span class="_ _23"></span>za <span class="_ _1b"></span>wynajem<span class="_ _0"></span> </span></div><div class="t m0 x8 hb y90e ff4 fs6 fc0 sc0 ls0 ws0">powierzchn<span class="_ _0"></span>i <span class="_ _10"></span>biu<span class="_ _0"></span>rowej. <span class="_ _1b"></span><span class="ff5">Zakupy <span class="_ _1b"></span>od <span class="_ _1b"></span>jed<span class="_ _0"></span>nostki <span class="_ _1b"></span>dominującej <span class="_ _23"></span>wyższego<span class="_ _0"></span> <span class="_ _1b"></span>szczebla <span class="_ _1b"></span>cyber_Fo<span class="_ _0"></span>lks <span class="_ _10"></span>S.A. <span class="_ _23"></span>(dawniej <span class="_ _23"> </span></span>R22 </div><div class="t m0 x8 hb y90f ff4 fs6 fc0 sc0 ls0 ws0">S.A.) <span class="ff5">to szero<span class="_ _0"></span>ko rozumiane usługi back<span class="_ _0"></span> office.<span class="_ _0"></span></span>  </div><div class="t m0 x8 hb y910 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>pozycji <span class="_ _10"></span>pożyczki <span class="_ _10"></span>udzielone <span class="_ _0"></span>jednostko<span class="_ _0"></span>m <span class="_ _0"></span>zależnym <span class="_ _10"></span>wykazano <span class="_ _0"></span>poży<span class="_ _0"></span>czkę <span class="_ _0"></span>udzieloną <span class="_ _0"></span>spó<span class="_ _0"></span>łce <span class="_ _0"></span>Oxylion<span class="_ _0"></span> <span class="_ _0"></span>S.A.<span class="_ _10"></span><span class="ff4"> <span class="_ _0"></span>oraz </span></div><div class="t m0 x8 hb y911 ff5 fs6 fc0 sc0 ls0 ws0">spółce MessageFlow.co<span class="_ _0"></span>m GmbH <span class="_ _0"></span>powiększon<span class="_ _0"></span><span class="ff4">e </span>o należne odsetki.<span class="ff4"> </span></div><div class="t m0 x8 hf y912 ff5 fs6 fc0 sc0 ls0 ws0">W pozycji po<span class="_ _0"></span>życzki otrzymane od jednostek<span class="_ _0"></span> zależnych wykazano pożycz<span class="_ _0"></span>ki otrzymane od Freshmail Sp. z o.o<span class="_ _0"></span>., </div><div class="t m0 x8 hb y913 ff5 fs6 fc0 sc0 ls0 ws0">Redgroup<span class="_ _0"></span> Sp. z o.o., Epso Group Sp. z o.o<span class="_ _0"></span>. oraz MailerLite Ltd powiększo<span class="_ _0"></span>ne o wysokość odsetek.<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 h4b y414 ff4 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y434 ff4 fs6 fc0 sc0 ls0 ws0">Vercom <span class="_ _10"></span>S.A. <span class="_ _10"></span>udzi<span class="ff5">eliła <span class="_ _0"></span>p<span class="_ _0"></span>oręczenia <span class="_ _10"></span>weksla <span class="_ _0"></span>in <span class="_ _10"></span>blanco <span class="_ _10"></span>wystawioneg<span class="_ _0"></span>o <span class="_ _0"></span>przez <span class="_ _10"></span>jednostkę <span class="_ _10"></span>stowarzyszoną <span class="_ _10"></span>Appchance </span></div><div class="t m0 x8 hf y7b8 ff5 fs6 fc0 sc0 ls0 ws0">Group <span class="_ _0"></span>Sp. <span class="_ _0"></span>z <span class="_ _0"></span>o.o., <span class="_ _0"></span>który <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>deklaracją <span class="_ _0"></span>wekslową <span class="_ _0"></span>mo<span class="_ _0"></span>że zostać <span class="_ _0"></span>wyp<span class="_ _0"></span>ełniony <span class="_ _0"></span>w <span class="_ _0"></span>każdym <span class="_ _0"></span>czasie <span class="_ _0"></span>w wy<span class="_ _0"></span>padku </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:375.298000px;bottom:352.935000px;width:17.000000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4f" class="pf w0 h0" ><div class="pc pc4f w0 h0"><img class="bi x8 y198 w49 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">79</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">niedokonan<span class="_ _0"></span>ia spłaty kredytu w <span class="_ _1"></span>rachunku bieżącym Appch<span class="_ _0"></span>ance <span class="_ _1"></span>Group Sp. z o.o., z kwotą limitu wynoszącą 400 </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">tys. zł.<span class="ff4"> </span></div><div class="t m0 x8 h27 y374 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y375 ff5 fs6 fc0 sc0 ls0 ws0">Spółka otrzymała następu<span class="_ _0"></span>jące poręczenia udzielone w związku<span class="_ _0"></span> z zawarciem umowy kredytu z dnia 14 stycznia </div><div class="t m0 x8 hb y376 ff4 fs6 fc0 sc0 ls0 ws0">2020  r<span class="_ _1"></span>. <span class="_ _22"> </span>(nota <span class="_ _22"> </span><span class="ls6">30</span>)  <span class="ff5">przez <span class="_ _1d"> </span>jednostki  zależne <span class="_ _22"> </span>od <span class="_ _22"> </span>jednostki <span class="_ _22"> </span>dominującej  wyższego <span class="_ _1d"> </span>szczebla  cyber_Folks <span class="_ _22"> </span>S.A. </span></div><div class="t m0 x8 hb y377 ff4 fs6 fc0 sc0 ls0 ws0">(dawniej R22<span class="_ _0"></span> S.A.) i Vercom S.A.: </div></div><div class="c x8 y1a4 w152 hc8"><div class="t m0 x58 h95 y449 ffb fsf fc0 sc0 ls0 ws0">rodzaj zabezpieczenia<span class="_ _0"></span> </div></div><div class="c xef y1a4 w153 hc8"><div class="t m0 x19 h95 y26c ffc fsf fc0 sc0 ls0 ws0">spółka udzielająca </div><div class="t m0 x40 h95 y26e ffb fsf fc0 sc0 ls0 ws0">zabezpieczenia </div></div><div class="c xf0 y1a4 w154 hc8"><div class="t m0 x42 h95 y26c ffb fsf fc0 sc0 ls0 ws0">zabezpieczenie </div><div class="t m0 x3a h95 y26e ffb fsf fc0 sc0 ls0 ws0">wobec </div></div><div class="c x75 y914 w155 hc9"><div class="t m0 x1f h2d y142 ffb fs0 fc0 sc0 ls0 ws0">zabezpieczenie d<span class="_ _1"></span>o </div><div class="t m0 x1a h2d y119 ffb fs0 fc0 sc0 ls0 ws0">kwoty  </div></div><div class="c x75 y1a4 w156 hca"><div class="t m0 x25 h95 y270 ffb fsf fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xf1 y1a4 w157 hca"><div class="t m0 xd h95 y270 ffb fsf fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y5da w152 hcb"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub zwią<span class="_ _1"></span>zanych z ww. <span class="_ _1"></span>umową </div><div class="t m0 x2c h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowoln<span class="_ _1"></span>ego kredytu t<span class="_ _1"></span>erminowego  </div></div><div class="c xef y5da w153 hcb"><div class="t m0 x26 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">H88 Hosting S.R<span class="_ _1"></span>.L. </div></div><div class="c xf0 y5da w154 hcb"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y5da w156 hcb"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x15 h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y5da w157 hcb"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x1f h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y662 w152 hcc"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub zwią<span class="_ _1"></span>zanych z ww. <span class="_ _1"></span>umową </div><div class="t m0 xf h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowoln<span class="_ _1"></span>ego kredytu termi<span class="_ _1"></span>nowego EUR </div></div><div class="c xef y662 w153 hcc"><div class="t m0 x26 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">H88 Hosting S.R<span class="_ _1"></span>.L.  </div></div><div class="c xf0 y662 w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y662 w156 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x26 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c xf1 y662 w157 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x25 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c x8 y509 w152 h91"><div class="t m0 x26 h2a y141 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y729 ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x91 h2a y119 ffe fs0 fc0 sc0 ls0 ws0">odniesieniu do kre<span class="_ _1"></span>dytów typu <span class="_ _1"></span>overdraft<span class="ff9"> </span></div></div><div class="c xef y509 w153 h91"><div class="t m0 x26 h2a y729 ff9 fs0 fc0 sc0 ls0 ws0">H88 Hosting S.R<span class="_ _1"></span>.L.  </div></div><div class="c xf0 y509 w154 h91"><div class="t m0 x15 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y509 w156 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x15 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y509 w157 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x1f h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y916 w152 hcc"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub zwią<span class="_ _1"></span>zanych z ww. <span class="_ _1"></span>umową </div><div class="t m0 x2c h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowolne<span class="_ _1"></span>go kredytu t<span class="_ _1"></span>erminowego </div></div><div class="c xef y916 w153 hcc"><div class="t m0 x1f h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">H88 Web Host<span class="_ _1"></span>ing </div><div class="t m0 xf h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">S.R.L. (obecni<span class="_ _1"></span>e </div><div class="t m0 x26 h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">cyber_Folks S.R<span class="_ _1"></span>.L.) </div></div><div class="c xf0 y916 w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>.<span class="ff9"> </span></div></div><div class="c x75 y916 w156 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x15 h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y916 w157 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x1f h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y917 w152 hcc"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań pien<span class="_ _1"></span>iężnych wyni<span class="_ _1"></span>kających lub związa<span class="_ _1"></span>nych z ww. umow<span class="_ _1"></span>ą </div><div class="t m0 xf h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowoln<span class="_ _1"></span>ego kredytu t<span class="_ _1"></span>erminowego EU<span class="_ _1"></span>R </div></div><div class="c xef y917 w153 hcc"><div class="t m0 x1f h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">H88 Web Host<span class="_ _1"></span>ing </div><div class="t m0 xf h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">S.R.L. (obecni<span class="_ _1"></span>e </div><div class="t m0 x26 h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">cyber_Folks S.R<span class="_ _1"></span>.L.) </div></div><div class="c xf0 y917 w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>.<span class="ff9"> </span></div></div><div class="c x75 y917 w156 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x26 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c xf1 y917 w157 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x25 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c x8 y918 w152 hcd"><div class="t m0 x26 h2a y141 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y729 ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x91 h2a y119 ffe fs0 fc0 sc0 ls0 ws0">odniesieniu do kre<span class="_ _1"></span>dytów typu <span class="_ _1"></span>overdraft <span class="ff9"> </span></div></div><div class="c xef y918 w153 hcd"><div class="t m0 x1f h2a y141 ff9 fs0 fc0 sc0 ls0 ws0">H88 Web Host<span class="_ _1"></span>ing </div><div class="t m0 xf h2a y729 ff9 fs0 fc0 sc0 ls0 ws0">S.R.L. (obecni<span class="_ _1"></span>e </div><div class="t m0 x26 h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">cyber_Folks S.R<span class="_ _1"></span>.L.) </div></div><div class="c xf0 y918 w154 hcd"><div class="t m0 x15 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0"> ING Banku </div><div class="t m0 x26 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y918 w156 hcd"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x15 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y918 w157 hcd"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x1f h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y8d4 w152 hcc"><div class="t m0 x26 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x2a h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">odniesieniu do d<span class="_ _1"></span>owolnego kred<span class="_ _1"></span>ytu terminoweg<span class="_ _1"></span>o </div></div><div class="c xef y8d4 w153 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">Axima SMS Ser<span class="_ _1"></span>vice </div><div class="t m0 x34 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">s.r.o.  </div></div><div class="c xf0 y8d4 w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y8d4 w156 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x15 h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y8d4 w157 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x1f h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y1e w152 hcc"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub zwią<span class="_ _1"></span>zanych z ww. <span class="_ _1"></span>umową </div><div class="t m0 xf h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowoln<span class="_ _1"></span>ego kredytu t<span class="_ _1"></span>erminowego EU<span class="_ _1"></span>R </div></div><div class="c xef y1e w153 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">Axima SMS Ser<span class="_ _1"></span>vice </div><div class="t m0 x34 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">s.r.o.  </div></div><div class="c xf0 y1e w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y1e w156 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x26 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c xf1 y1e w157 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x25 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c x8 y919 w152 h91"><div class="t m0 x26 h2a y141 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y729 ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x91 h2a y119 ffe fs0 fc0 sc0 ls0 ws0">odniesieniu do kre<span class="_ _1"></span>dytów typu <span class="_ _1"></span>overdraft <span class="ff9"> </span></div></div><div class="c xef y919 w153 h91"><div class="t m0 x26 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0">Axima SMS Ser<span class="_ _1"></span>vice </div><div class="t m0 x34 h2a y11b ff9 fs0 fc0 sc0 ls0 ws0">s.r.o.  </div></div><div class="c xf0 y919 w154 h91"><div class="t m0 x15 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0"> ING Banku </div><div class="t m0 x26 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y919 w156 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x15 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y919 w157 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x1f h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y818 w152 hcc"><div class="t m0 x26 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x2a h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">odniesieniu do d<span class="_ _1"></span>owolnego kred<span class="_ _1"></span>ytu terminoweg<span class="_ _1"></span>o </div></div><div class="c xef y818 w153 hcc"><div class="t m0 x41 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Inc. </div></div><div class="c xf0 y818 w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y818 w156 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x15 h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y818 w157 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x1f h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y91a w152 hcb"><div class="t m0 x42 h2a y91b ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub zwią<span class="_ _1"></span>zanych z ww. <span class="_ _1"></span>umową </div><div class="t m0 xf h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowolne<span class="_ _1"></span>go kredytu termi<span class="_ _1"></span>nowego EUR </div></div><div class="c xef y91a w153 hcb"><div class="t m0 x41 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Inc. </div></div><div class="c xf0 y91a w154 hcb"><div class="t m0 x42 h2a y91b ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y91a w156 hcb"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x26 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c xf1 y91a w157 hcb"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x25 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c x8 y91c w152 h91"><div class="t m0 x26 h2a y141 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y729 ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x91 h2a y119 ffe fs0 fc0 sc0 ls0 ws0">odniesieniu do kre<span class="_ _1"></span>dytów typu <span class="_ _1"></span>overdraft <span class="ff9"> </span></div></div><div class="c xef y91c w153 h91"><div class="t m0 x41 h2a y729 ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Inc. </div></div><div class="c xf0 y91c w154 h91"><div class="t m0 x15 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0"> ING Banku </div><div class="t m0 x26 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y91c w156 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x15 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y91c w157 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x1f h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y58a w152 hcc"><div class="t m0 x26 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x2a h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">odniesieniu do d<span class="_ _1"></span>owolnego kred<span class="_ _1"></span>ytu terminoweg<span class="_ _1"></span>o </div></div><div class="c xef y58a w153 hcc"><div class="t m0 x41 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Ltd.<span class="_ _1"></span> </div></div><div class="c xf0 y58a w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y58a w156 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x15 h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y58a w157 hcc"><div class="t m0 x26 h2a y26f ff9 fs0 fc0 sc0 ls0 ws0">325 286 </div><div class="t m0 x1f h2a y8e ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y91d w152 hcc"><div class="t m0 x42 h2a y915 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców ws<span class="_ _1"></span>zystkich </div><div class="t m0 x25 h2a y1df ffe fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>pieniężnych wyni<span class="_ _1"></span>kających lub związanych z<span class="_ _1"></span> ww. umową </div><div class="t m0 xf h2a y43f ff9 fs0 fc0 sc0 ls0 ws0">kredytu w odniesi<span class="_ _1"></span>eniu do dowoln<span class="_ _1"></span>ego kredytu t<span class="_ _1"></span>erminowego EU<span class="_ _1"></span>R </div></div><div class="c xef y91d w153 hcc"><div class="t m0 x41 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Ltd.<span class="_ _1"></span> </div></div><div class="c xf0 y91d w154 hcc"><div class="t m0 x42 h2a y915 ff9 fs0 fc0 sc0 ls0 ws0">mBank S.A. i </div><div class="t m0 x15 h2a y1df ff9 fs0 fc0 sc0 ls0 ws0">ING<span class="_ _1"></span> Banku </div><div class="t m0 x26 h2a y43f ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y91d w156 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x26 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c xf1 y91d w157 hcc"><div class="t m0 x1f h2a y26f ff9 fs0 fc0 sc0 ls1 ws0">46<span class="ls0"> 125 </span></div><div class="t m0 x25 h2a y8e ff9 fs0 fc0 sc0 ls0 ws0">tys. euro </div></div><div class="c x8 y91e w152 h91"><div class="t m0 x26 h2a y141 ffe fs0 fc0 sc0 ls0 ws0">poręczenie za n<span class="_ _1"></span>ależyte wyko<span class="_ _1"></span>nanie przez kre<span class="_ _1"></span>dytobiorców zob<span class="_ _1"></span>owiązań </div><div class="t m0 x42 h2a y729 ffe fs0 fc0 sc0 ls0 ws0">pieniężnych w<span class="_ _1"></span>ynikających lub <span class="_ _1"></span>związanych z ww<span class="_ _1"></span>. umową kredy<span class="_ _1"></span>tu w </div><div class="t m0 x91 h2a y119 ffe fs0 fc0 sc0 ls0 ws0">odniesieniu do kre<span class="_ _1"></span>dytów typu <span class="_ _1"></span>overdraft <span class="ff9"> </span></div></div><div class="c xef y91e w153 h91"><div class="t m0 x41 h2a y729 ff9 fs0 fc0 sc0 ls0 ws0">MailerLite Ltd.<span class="_ _1"></span> </div></div><div class="c xf0 y91e w154 h91"><div class="t m0 x15 h2a y13f ff9 fs0 fc0 sc0 ls0 ws0"> ING Banku </div><div class="t m0 x26 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">Śląskiego S.A<span class="_ _1"></span>. <span class="ff9"> </span></div></div><div class="c x75 y91e w156 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x15 h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c xf1 y91e w157 h91"><div class="t m0 x1f h2a y13f ff9 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> 000 </span></div><div class="t m0 x1f h2a y11b ffe fs0 fc0 sc0 ls0 ws0">tys. zł<span class="ff9"> </span></div></div><div class="c x8 y91f w152 hce"><div class="t m0 xf2 h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xef y91f w153 hce"><div class="t m0 x6c h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf0 y91f w154 hce"><div class="t m0 x29 h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y91f w156 hce"><div class="t m0 x2d h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y91f w157 hce"><div class="t m0 x3d h2a y119 ff9 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y920 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y76b ff4 fs6 fc1 sc0 ls0 ws0"> <span class="_ _24"> </span><span class="ff2"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;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:149.138000px;bottom:747.252000px;width:14.500000px;height:17.250000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf50" class="pf w0 h0" ><div class="pc pc50 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">80</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">40.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Pro<span class="_ _1"></span>gr<span class="_ _1"></span>am<span class="_ _1"></span> mo<span class="_ _1"></span>tyw<span class="_ _1"></span>ac<span class="_ _1"></span>yjn<span class="_ _b"></span>y roz<span class="_ _1"></span>li<span class="_ _1"></span>c<span class="_ _1"></span>zan<span class="_ _1"></span>y <span class="_ _1"></span>w <span class="_ _1"></span>for<span class="_ _1"></span>mi<span class="_ _1"></span>e <span class="_ _1"></span>akc<span class="_ _1"></span>ji<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h4c y921 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y922 ff5 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1d"> </span>dn<span class="_ _0"></span>iu <span class="_ _1d"> </span>3<span class="_ _0"></span> <span class="_ _1d"> </span>luteg<span class="_ _0"></span>o <span class="_ _1d"> </span>2<span class="_ _0"></span>021 <span class="_ _1d"> </span>r<span class="_ _0"></span>. <span class="_ _1d"> </span>Nadzwycz<span class="_ _0"></span>ajne <span class="_ _22"> </span>Walne <span class="_ _1d"> </span>Zg<span class="_ _0"></span>romadzenie <span class="_ _22"> </span>Vercom  S.A. <span class="_ _1d"> </span>przyjęło<span class="_ _0"></span> <span class="_ _1d"> </span>uchwałę  w <span class="_ _1d"> </span>sprawie </div><div class="t m0 x8 hf y65a ff5 fs6 fc0 sc0 ls0 ws0">wprowadzen<span class="_ _0"></span>ia <span class="_ _0"></span>programu <span class="_ _0"></span>motywacyjnego <span class="_ _0"></span>dla <span class="_ _0"></span>pracown<span class="_ _0"></span>ików związa<span class="_ _0"></span>nych <span class="_ _0"></span>z <span class="_ _0"></span>Vercom <span class="_ _0"></span>S.A. <span class="_ _0"></span>(„Prog<span class="_ _0"></span>ram”). <span class="_ _0"></span>Program </div><div class="t m0 x8 hf y65b ff5 fs6 fc0 sc0 ls0 ws0">dotyczy <span class="_ _1"></span>4 <span class="_ _b"></span>lat <span class="_ _1"></span>obrotowych, <span class="_ _1"></span>tj. <span class="_ _b"></span>od <span class="_ _b"></span>2<span class="_ _0"></span>021 <span class="_ _b"></span>do <span class="_ _1"></span>2024 <span class="_ _b"></span>ro<span class="_ _0"></span>ku, <span class="_ _b"></span>i <span class="_ _1"></span>będzie <span class="_ _b"></span>ro<span class="_ _0"></span>zliczany<span class="_ _0"></span> <span class="_ _b"></span>poprzez <span class="_ _1"></span>sprzedaż <span class="_ _1"></span>uczestnikom <span class="_ _b"></span>Prog<span class="_ _0"></span>ramu </div><div class="t m0 x8 hf ycb ff5 fs6 fc0 sc0 ls0 ws0">akcji Spółki Vercom S.A. po ich cenie n<span class="_ _1"></span>ominalnej (0,02 PLN za akcję) po <span class="_ _1"></span>spełnieniu warunków określonych w </div><div class="t m0 x8 hb y65c ff4 fs6 fc0 sc0 ls0 ws0">Programie. W trakcie <span class="_ _1"></span>trwania Programu je<span class="_ _1"></span>go uczestnikom z<span class="_ _1"></span>aoferowany<span class="_ _0"></span>ch zostanie <span class="_ _1"></span>maksymalnie 126 <span class="_ _1"></span>850 akcji<span class="_ _0"></span><span class="ls5">, </span></div><div class="t m0 x8 hb y83f ff4 fs6 fc0 sc0 ls0 ws0">(w tym 42 3<span class="_ _0"></span>78 akcji z puli rezerwowej)<span class="_ _0"></span>.  </div><div class="t m0 x8 h4c y8cb ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y923 ff5 fs6 fc0 sc0 ls0 ws0">Dotychczas <span class="_ _1"></span>podpisane, <span class="_ _1"></span>pozostające <span class="_ _1"></span>w <span class="_ _b"></span>mocy <span class="_ _1"></span>Umowy <span class="_ _1"></span>o <span class="_ _b"></span>uczestnictwie <span class="_ _1"></span>w <span class="_ _1"></span>Programie <span class="_ _1"></span>dotyczą <span class="_ _b"></span>lat <span class="_ _1"></span>obrotowych <span class="_ _1"></span>2021<span class="_ _0"></span><span class="ff4">-</span></div><div class="t m0 x8 hb y206 ff5 fs6 fc0 sc0 ls0 ws0">2024 i obejmują 1<span class="_ _0"></span>04 472 akcji, w tym<span class="_ _0"></span><span class="ff4">: </span></div><div class="t m0 x8 hb y636 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y924 w158 h50"><div class="t m0 xd hcf y449 ffc fs4 fc0 sc0 ls0 ws0">Wolumen uprawn<span class="_ _1"></span>ień możliwych do przy<span class="_ _1"></span>znania z ty<span class="_ _1"></span>tułu realizacji ce<span class="_ _1"></span>lów w kol<span class="_ _1"></span>ejnych latach </div><div class="t m0 xd hcf yb1 ffb fs4 fc0 sc0 ls0 ws0">programu </div></div><div class="c xf3 y924 w159 hc4"><div class="t m0 xd hcf y0 ffb fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 yda w15a ha5"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 yda w3e ha5"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 yda w3b ha5"><div class="t m0 xd hb yb1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf5 yda w3a ha5"><div class="t m0 x11 hb yb1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f yda w61 ha5"><div class="t m0 x11 hb yb1 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 yda w15b ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8f yda w15c ha5"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf3 yda w159 ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y597 w15a hd0"><div class="t m0 xd h11 y790 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y597 w3e hd0"><div class="t m0 xd h11 y790 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y597 w15d hd0"><div class="t m0 xd5 h11 y790 ffb fs6 fc0 sc0 ls0 ws0">Rok obrotowy<span class="_ _0"></span> </div></div><div class="c x8f y597 w15c hd0"><div class="t m0 xd hf y790 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf3 y597 w159 hd0"><div class="t m0 xd hb y79a ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y799 w15a ha4"><div class="t m0 xd h14 y196 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y799 w3e ha4"><div class="t m0 xd h14 y196 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y799 w3b ha4"><div class="t m0 x23 h11 y196 ffb fs6 fc0 sc0 ls1 ws0">2021<span class="ls0"> </span></div></div><div class="c xf5 y799 w3a ha4"><div class="t m0 x23 h11 y196 ffb fs6 fc0 sc0 ls1 ws0">2022<span class="ls0"> </span></div></div><div class="c x6f y799 w61 ha4"><div class="t m0 x23 h11 y196 ffb fs6 fc0 sc0 ls1 ws0">2023<span class="ls0"> </span></div></div><div class="c xc4 y799 w15b ha4"><div class="t m0 x23 h11 y196 ffb fs6 fc0 sc0 ls1 ws0">2024<span class="ls0"> </span></div></div><div class="c x8f y799 w15c ha4"><div class="t m0 x3f h11 y196 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xf3 y799 w159 ha4"><div class="t m0 xd hb y925 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y926 w15a ha5"><div class="t m0 x74 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y926 w3e ha5"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y926 w3b ha5"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf5 y926 w3a ha5"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x6f y926 w61 ha5"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y926 w15b ha5"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8f y926 w15c ha5"><div class="t m0 x29 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf3 y926 w159 ha5"><div class="t m0 xd hb y79f ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y927 w15a ha0"><div class="t m0 xd hf y72c ffe fs6 fc0 sc0 ls0 ws0">Pula lojalnościowa<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xc6 y927 w3e ha0"><div class="t m0 xd hf y47f ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y927 w3b ha0"><div class="t m0 x29 hf y72c ff9 fs6 fc0 sc0 ls0 ws0">19 750 </div></div><div class="c xf5 y927 w3a ha0"><div class="t m0 x91 hf y72c ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x6f y927 w61 ha0"><div class="t m0 x91 hf y72c ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xc4 y927 w15b ha0"><div class="t m0 x91 hf y72c ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x8f y927 w15c ha0"><div class="t m0 x1a hf y72c ff9 fs6 fc0 sc0 ls1 ws0">19 <span class="ls0">750 </span></div></div><div class="c xf3 y927 w159 ha0"><div class="t m0 xd hb y928 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y307 w15a hc4"><div class="t m0 xd hf y270 ff9 fs6 fc0 sc0 ls0 ws0">Pula celu indy<span class="_ _0"></span>widualnego </div></div><div class="c xc6 y307 w3e hc4"><div class="t m0 xd hf y61d ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y307 w3b hc4"><div class="t m0 x1b hf y270 ff9 fs6 fc0 sc0 ls0 ws0">7 328 </div></div><div class="c xf5 y307 w3a hc4"><div class="t m0 x29 hf yce ff9 fs6 fc0 sc0 ls0 ws0">10 179 </div></div><div class="c x6f y307 w61 hc4"><div class="t m0 x1b hf yce ff9 fs6 fc0 sc0 ls0 ws0">9 579 </div></div><div class="c xc4 y307 w15b hc4"><div class="t m0 x1b hf yce ff9 fs6 fc0 sc0 ls0 ws0">9 179 </div></div><div class="c x8f y307 w15c hc4"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">36 265 </div></div><div class="c xf3 y307 w159 hc4"><div class="t m0 xd hb y928 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y929 w15a h76"><div class="t m0 xd hf y72c ff9 fs6 fc0 sc0 ls0 ws0">Pula celu wyn<span class="_ _0"></span>ikowego </div></div><div class="c xc6 y929 w3e h76"><div class="t m0 xd hf y92a ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y929 w3b h76"><div class="t m0 x1b hf y72c ff9 fs6 fc0 sc0 ls0 ws0">7 328 </div></div><div class="c xf5 y929 w3a h76"><div class="t m0 x29 hf y466 ff9 fs6 fc0 sc0 ls0 ws0">10 179 </div></div><div class="c x6f y929 w61 h76"><div class="t m0 x1b hf y466 ff9 fs6 fc0 sc0 ls0 ws0">9 579 </div></div><div class="c xc4 y929 w15b h76"><div class="t m0 x1b hf y466 ff9 fs6 fc0 sc0 ls0 ws0">9 179 </div></div><div class="c x8f y929 w15c h76"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">36 265 </div></div><div class="c xf3 y929 w159 h76"><div class="t m0 xd hb y928 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y92b w15a hc4"><div class="t m0 xd hf y270 ff9 fs6 fc0 sc0 ls0 ws0">Pula celu rynko<span class="_ _0"></span>wego </div></div><div class="c xc6 y92b w3e hc4"><div class="t m0 xd hf y61d ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y92b w3b hc4"><div class="t m0 x1b hf y270 ff9 fs6 fc0 sc0 ls0 ws0">3 674 </div></div><div class="c xf5 y92b w3a hc4"><div class="t m0 x1b hf yce ff9 fs6 fc0 sc0 ls0 ws0">5 106 </div></div><div class="c x6f y92b w61 hc4"><div class="t m0 x1b hf yce ff9 fs6 fc0 sc0 ls0 ws0">4 806 </div></div><div class="c xc4 y92b w15b hc4"><div class="t m0 x1b hf yce ff9 fs6 fc0 sc0 ls0 ws0">4 606 </div></div><div class="c x8f y92b w15c hc4"><div class="t m0 x1a hf y90 ff9 fs6 fc0 sc0 ls0 ws0">18 192 </div></div><div class="c xf3 y92b w159 hc4"><div class="t m0 xd hb y928 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 ye3 w15a hb4"><div class="t m0 xd h11 y3c9 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc6 ye3 w3e hb4"><div class="t m0 xd h11 y92c ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 ye3 w3b hb4"><div class="t m0 x29 h11 y92c ffb fs6 fc0 sc0 ls0 ws0">38 080 </div></div><div class="c xf5 ye3 w3a hb4"><div class="t m0 x29 h11 y92c ffb fs6 fc0 sc0 ls0 ws0">25 464 </div></div><div class="c x6f ye3 w61 hb4"><div class="t m0 x29 h11 y92c ffb fs6 fc0 sc0 ls0 ws0">23 964 </div></div><div class="c xc4 ye3 w15b hb4"><div class="t m0 x29 h11 y92c ffb fs6 fc0 sc0 ls0 ws0">22 964 </div></div><div class="c x8f ye3 w15c hb4"><div class="t m0 x2c h11 y92c ffb fs6 fc0 sc0 ls0 ws0">110 472 </div></div><div class="c xf3 ye3 w159 hb4"><div class="t m0 xd hb y8af ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y92d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y4ea ff4 fs6 fc0 sc0 ls0 ws0">Aktualnie <span class="_ _1b"></span>w <span class="_ _1b"></span>p<span class="_ _0"></span>uli <span class="_ _1b"></span><span class="ff5">rezerwo<span class="_ _0"></span>wej, <span class="_ _1b"></span>możliwej <span class="_ _1b"></span>do <span class="_ _1b"></span>p<span class="_ _0"></span>rzyznania <span class="_ _1b"></span>pracownik<span class="_ _0"></span>om <span class="_ _1b"></span>Spółki <span class="_ _1b"></span>Vercom<span class="_ _0"></span> <span class="_ _1b"></span>S.A., <span class="_ _1b"></span>pozostaje <span class="_ _23"></span>16 <span class="_ _1b"></span>378 </span></div><div class="t m0 x8 hb y92e ff5 fs6 fc0 sc0 ls0 ws0">sztuk uprawn<span class="_ _0"></span>ień do zakupu akcji.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y92f ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y603 ff5 fs6 fc0 sc0 ls0 ws0">Dotychczas <span class="_ _1b"></span>podpisane <span class="_ _10"></span>u<span class="_ _0"></span>mowy <span class="_ _10"></span>o <span class="_ _1b"></span>uczestnictwo <span class="_ _1b"></span>w <span class="_ _10"></span>programie <span class="_ _10"></span>d<span class="_ _0"></span>atowane <span class="_ _1b"></span>są <span class="_ _10"></span>na <span class="_ _10"></span>d<span class="_ _0"></span>zień <span class="_ _10"></span>30 <span class="_ _1b"></span>kwietnia <span class="_ _10"></span>2021<span class="_ _0"></span> <span class="_ _10"></span>r. <span class="_ _10"></span>(dzień </div><div class="t m0 x8 hb y930 ff5 fs6 fc0 sc0 ls0 ws0">przyznania zd<span class="_ _0"></span>efiniowany w MSSF 2 „<span class="_ _0"></span>Płatności w <span class="_ _0"></span>formie akcji”),<span class="_ _0"></span> tj. 84<span class="_ _0"></span><span class="ff4"> </span>47<span class="_ _0"></span>2 akcji, na d<span class="_ _0"></span>zień 30 września 2<span class="_ _0"></span>022 r. </div><div class="t m0 x8 hb y931 ff4 fs6 fc0 sc0 ls1 ws0">20<span class="ls0"> <span class="ff5">000 <span class="_ _c"> </span>akcji <span class="_ _1f"> </span>(d<span class="_ _0"></span>zień <span class="_ _c"> </span>przyznania <span class="_ _1f"> </span>dla <span class="_ _c"> </span>nowych <span class="_ _c"> </span>osób<span class="_ _0"></span> <span class="_ _1f"> </span>p<span class="_ _0"></span>rzystępujących <span class="_ _c"> </span>do <span class="_ _1f"> </span>p<span class="_ _0"></span>rogramu <span class="_ _c"> </span>motywacyjnego <span class="_ _c"> </span>z <span class="_ _1f"> </span>puli </span></span></div><div class="t m0 x8 hb y932 ff5 fs6 fc0 sc0 ls0 ws0">rezerwowej) <span class="_ _1e"> </span>oraz <span class="_ _21"> </span>na <span class="_ _1e"> </span>dzień <span class="_ _21"> </span>1<span class="_ _0"></span> <span class="_ _21"> </span>października <span class="_ _1e"> </span>2023 <span class="_ _21"> </span>r. <span class="_ _1e"> </span>6<span class="_ _0"></span><span class="ff4"> </span>000 <span class="_ _21"> </span>ak<span class="_ _0"></span>cji <span class="_ _30"> </span>(d<span class="_ _0"></span>zień <span class="_ _21"> </span>przyzn<span class="_ _0"></span>ania <span class="_ _30"> </span>dla <span class="_ _1e"> </span>nowych <span class="_ _1e"> </span>osób </div><div class="t m0 x8 hb y23c ff5 fs6 fc0 sc0 ls0 ws0">przystępujący<span class="_ _0"></span>ch do programu motywacyjnego <span class="_ _0"></span>z puli rezerwowej)<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y933 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y313 ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _23"></span>okresie <span class="_ _1c"></span><span class="ls1">12</span> <span class="_ _1c"></span><span class="ff5">miesięcy <span class="_ _23"> </span>2023 <span class="_ _1c"> </span>r. <span class="_ _23"> </span>r<span class="_ _0"></span>ozpoznano <span class="_ _23"></span>koszt <span class="_ _1c"> </span>wynagrodzeń <span class="_ _23"> </span>po<span class="_ _0"></span>wiązany <span class="_ _1c"> </span>z <span class="_ _23"></span>programem <span class="_ _23"> </span>m<span class="_ _0"></span>otywacyjnym <span class="_ _1c"> </span>w </span></div><div class="t m0 x8 hb y934 ff5 fs6 fc0 sc0 ls0 ws0">łącznej kwocie <span class="_ _0"></span>676 tys. zł, a w 2022 r.  93<span class="_ _0"></span>0 tys. zł. <span class="ff4"> </span></div><div class="t m0 x8 hb y1bd ff4 fs6 fc0 sc0 ls0 ws0">Warunki programu<span class="_ _0"></span> <span class="ff5">motywacyjnego zostały spełnione dla akcji z puli lojalnościowej, celu indywid<span class="_ _0"></span>ualnego oraz </span></div><div class="t m0 x8 hb y315 ff4 fs6 fc0 sc0 ls0 ws0">celu wyniko<span class="_ _0"></span>wego dla 2023 r., tj. liczba akcji 19<span class="_ _0"></span> 158 (2022 r. i 2021 r. odpowiednio<span class="_ _10"></span> <span class="ls1">20</span> 358 <span class="ls11">i <span class="ls1">34</span></span> 406). </div><div class="t m0 x8 h4c y935 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h3a y1f2 ff4 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y936 ff5 fs6 fc0 sc0 ls0 ws0">Uprawnienia <span class="_ _0"></span>wynikające z poszczególny<span class="_ _0"></span>ch pul uprawnień rozpatry<span class="_ _0"></span>wane są niezależnie. <span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y33 ff5 fs6 fc0 sc0 ls0 ws0">Kryterium lojalnościo<span class="_ _0"></span>we i cele indywidualne będą rozpatrywane o<span class="_ _0"></span>ddzielnie dla każdego uczestnika progr<span class="_ _0"></span>amu i<span class="_ _1"></span> </div><div class="t m0 x8 hb y190 ff5 fs6 fc0 sc0 ls0 ws0">odnosić będą się d<span class="_ _0"></span>o każdego roku obowiąz<span class="_ _0"></span>ywania programu odrębnie.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4c y937 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y32b ff5 fs6 fc0 sc0 ls0 ws0">Wymagany <span class="_ _c"> </span>pozio<span class="_ _0"></span>m <span class="_ _c"> </span>skorygowanej <span class="_ _c"> </span>EBITDA <span class="_ _c"> </span>w <span class="_ _c"> </span>po<span class="_ _0"></span>szczególnych <span class="_ _c"> </span>latach <span class="_ _c"> </span>objętych <span class="_ _c"> </span>programem<span class="_ _0"></span>, <span class="_ _c"> </span>stanowiący </div><div class="t m0 x8 hf y938 ff5 fs6 fc0 sc0 ls0 ws0">warunek <span class="_ _1c"> </span>rea<span class="_ _0"></span>lizacji <span class="_ _23"> </span>celu<span class="_ _0"></span> <span class="_ _23"> </span>wy<span class="_ _0"></span>nikowego <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>wymagany <span class="_ _1c"> </span>procentowy<span class="_ _0"></span> <span class="_ _23"> </span>wzr<span class="_ _0"></span>ost <span class="_ _1c"> </span>średniego <span class="_ _1c"> </span>kursu <span class="_ _1c"> </span>akcji <span class="_ _1c"> </span>w <span class="_ _1c"> </span>ostatnim<span class="_ _0"></span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf51" class="pf w0 h0" ><div class="pc pc51 w0 h0"><img class="bi x8 y198 w69 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">81</span> </span></span></div><div class="t m0 x8 hf y1fb ff5 fs6 fc0 sc0 ls0 ws0">kwartale <span class="_ _f"> </span>poszczegó<span class="_ _0"></span>lnych <span class="_ _f"> </span>lat <span class="_ _f"> </span>objętych <span class="_ _f"> </span>programem,<span class="_ _0"></span> <span class="_ _f"> </span>stanowiący <span class="_ _f"> </span>warunek <span class="_ _f"> </span>realizacji <span class="_ _f"> </span>celu <span class="_ _f"> </span>rynkowego<span class="_ _0"></span>, </div><div class="t m0 x8 hb y1fc ff5 fs6 fc0 sc0 ls0 ws0">przedstawiono<span class="_ _0"></span> w tabeli poniżej. W przyp<span class="_ _0"></span>adku nieosiągnięcia celów <span class="_ _0"></span>programu w danym roku<span class="_ _0"></span> obrotowym,<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hf y1fd ff5 fs6 fc0 sc0 ls0 ws0">uprawnien<span class="_ _0"></span>ia <span class="_ _b"></span>z <span class="_ _1"></span>puli <span class="_ _b"></span>powiązan<span class="_ _0"></span>ej <span class="_ _b"></span>z <span class="_ _b"></span>ty<span class="_ _0"></span>m <span class="_ _b"></span>celem <span class="_ _1"></span>mogą <span class="_ _1"></span>zostać <span class="_ _b"></span>przyzn<span class="_ _0"></span>ane <span class="_ _b"></span>w <span class="_ _1"></span>kolejnych <span class="_ _1"></span>latach <span class="_ _b"></span>obro<span class="_ _0"></span>towych <span class="_ _b"></span>w <span class="_ _1"></span>przypadku </div><div class="t m0 x8 hb y1ff ff5 fs6 fc0 sc0 ls0 ws0">osiągnięcia celu <span class="_ _0"></span>skumulowanego.<span class="ff4"> </span></div><div class="t m0 x8 hb y200 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h11 y201 ff3 fs6 fc0 sc0 ls0 ws0">Pozi<span class="_ _b"></span>om <span class="_ _10"></span>kryte<span class="_ _1"></span>ri<span class="_ _1"></span>ów <span class="_ _10"></span>ce<span class="_ _1"></span>lu<span class="_ _1"></span> <span class="_ _1b"></span>wyn<span class="_ _1"></span>i<span class="_ _1"></span>kow<span class="_ _1"></span>eg<span class="_ _1"></span>o <span class="_ _10"></span>i <span class="_ _1b"></span>ce<span class="_ _1"></span>lu<span class="_ _1"></span> <span class="_ _1b"></span>ryn<span class="_ _b"></span>kowe<span class="_ _1"></span>go <span class="_ _10"></span>pro<span class="_ _1"></span>gr<span class="_ _1"></span>amu<span class="_ _1"></span> <span class="_ _10"></span>motyw<span class="_ _1"></span>ac<span class="_ _1"></span>yj<span class="_ _1"></span>ne<span class="_ _1"></span>go <span class="_ _10"></span>w <span class="_ _1b"></span>p<span class="_ _1"></span>os<span class="_ _1"></span>zcze<span class="_ _1"></span>g<span class="_ _1"></span>óln<span class="_ _1"></span>ych<span class="_ _1"></span> <span class="_ _10"></span>lat<span class="_ _1"></span>ach<span class="_ _b"></span> </div><div class="t m0 x8 h1d y202 ff3 fs6 fc0 sc0 ls0 ws0">obr<span class="_ _1"></span>ot<span class="_ _1"></span>owy<span class="_ _1"></span>ch<span class="_ _1"></span> ob<span class="_ _1"></span>ję<span class="_ _1"></span>ty<span class="_ _1"></span>ch <span class="_ _1"></span>p<span class="_ _1"></span>rog<span class="_ _1"></span>ra<span class="_ _1"></span>me<span class="_ _1"></span>m w<span class="_ _1"></span> s<span class="_ _1"></span>to<span class="_ _1"></span>su<span class="_ _1"></span>nku<span class="_ _1"></span> d<span class="_ _1"></span>o <span class="_ _1"></span>cen<span class="_ _1"></span>y <span class="_ _1"></span>emi<span class="_ _1"></span>s<span class="_ _1"></span>yjn<span class="_ _1"></span>ej<span class="_ _1"></span>.<span class="ff2"> </span></div><div class="t m0 x8 hb y204 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y505 w15e h59"><div class="t m0 xd h11 y400 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y505 w15f h59"><div class="t m0 xf6 h11 y400 ffb fs6 fc0 sc0 ls0 ws0">Rok obrotowy<span class="_ _0"></span> </div></div><div class="c x8 y939 w15e h20"><div class="t m0 xd h14 yc8 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c x4c y939 wd8 h20"><div class="t m0 x28 h11 yc8 ffb fs6 fc0 sc0 ls1 ws0">2021<span class="ls0"> </span></div></div><div class="c x94 y939 w160 h20"><div class="t m0 x63 h11 yc8 ffb fs6 fc0 sc0 ls1 ws0">2022<span class="ls0"> </span></div></div><div class="c xf7 y939 w161 h20"><div class="t m0 x2a h11 yc8 ffb fs6 fc0 sc0 ls1 ws0">2023<span class="ls0"> </span></div></div><div class="c x48 y939 wd7 h20"><div class="t m0 x28 h11 yc8 ffb fs6 fc0 sc0 ls1 ws0">2024<span class="ls0"> </span></div></div><div class="c x8 y93a w162 h92"><div class="t m0 x58 h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y93a w163 h92"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y93a wd8 h92"><div class="t m0 x3f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y93a w160 h92"><div class="t m0 x1a hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xf7 y93a w161 h92"><div class="t m0 x34 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y93a wd7 h92"><div class="t m0 x3f hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y3e4 w15e ha9"><div class="t m0 xd hf y411 ff9 fs6 fc0 sc0 ls0 ws0">Poziom sko<span class="_ _0"></span>nsolidowanej EBITDA Verco<span class="_ _0"></span>m </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">wymagany<span class="_ _0"></span> do osiągnięcia celu wyn<span class="_ _0"></span>ikowego (przed </div><div class="t m0 xd hf y90 ffe fs6 fc0 sc0 ls0 ws0">korektą o wpły<span class="_ _0"></span>w nabycia jednostek zależny<span class="_ _0"></span>ch)<span class="ff9"> </span></div></div><div class="c x4c y3e4 wd8 ha9"><div class="t m0 x2d hf y413 ff9 fs6 fc0 sc0 ls0 ws0">37 000 </div></div><div class="c x94 y3e4 w160 ha9"><div class="t m0 x28 hf y413 ff9 fs6 fc0 sc0 ls0 ws0">45 000 </div></div><div class="c xf7 y3e4 w161 ha9"><div class="t m0 x18 hf y413 ff9 fs6 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x48 y3e4 wd7 ha9"><div class="t m0 x2d hf y413 ff9 fs6 fc0 sc0 ls0 ws0">75 000 </div></div><div class="c x8 y93b w15e hd1"><div class="t m0 xd hf y93c ff9 fs6 fc0 sc0 ls0 ws0">Procentowy<span class="_ _0"></span> wzrost kursu akcji w stosunk<span class="_ _0"></span>u do ceny </div><div class="t m0 xd hf y928 ff9 fs6 fc0 sc0 ls0 ws0">emisyjnej ustalon<span class="_ _0"></span>y jako cel rynkowy<span class="_ _0"></span>  </div></div><div class="c x4c y93b wd8 hd1"><div class="t m0 x41 hf y93d ff9 fs6 fc0 sc0 ls0 ws0">15,00% </div></div><div class="c x94 y93b w160 hd1"><div class="t m0 x2c hf y93d ff9 fs6 fc0 sc0 ls0 ws0">20,00% </div></div><div class="c xf7 y93b w161 hd1"><div class="t m0 x29 hf y93d ff9 fs6 fc0 sc0 ls0 ws0">20,00% </div></div><div class="c x48 y93b wd7 hd1"><div class="t m0 x41 hf y93d ff9 fs6 fc0 sc0 ls0 ws0">20,00% </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y3a0 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y3a1 ff4 fs6 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>okresie <span class="_ _c"> </span><span class="ff5">12 <span class="_ _1f"> </span>miesięcy <span class="_ _c"> </span>2023 <span class="_ _1f"> </span>r. <span class="_ _1f"> </span>Sp<span class="_ _0"></span>ółka <span class="_ _1f"> </span>sprzedała <span class="_ _c"> </span>1</span>5.541 <span class="_ _1f"> </span>akcji <span class="_ _c"> </span>uczestnikom <span class="_ _c"> </span>Pr<span class="_ _1"></span>ogramu <span class="_ _1f"> </span>(<span class="_ _0"></span>w <span class="_ _1f"> </span>ramach <span class="_ _1f"> </span>p<span class="_ _0"></span>uli </div><div class="t m0 x8 hb y16 ff5 fs6 fc0 sc0 ls0 ws0">lojalnościowej)<span class="_ _0"></span>,  podczas  gdy  w  2022  r.  liczba  sprzedanych  akcji  wyn<span class="_ _0"></span>iosła <span class="_ _1f"> </span><span class="ff4 ls1">16<span class="ls0">.500.  W  ramach  puli  celu </span></span></div><div class="t m0 x8 hf y93e ff5 fs6 fc0 sc0 ls0 ws0">indywidualn<span class="_ _0"></span>ego, <span class="_ _c"> </span>wy<span class="_ _1"></span>nikowego <span class="_ _c"> </span>i <span class="_ _1f"> </span>r<span class="_ _0"></span>ynkowego, <span class="_ _c"> </span>pod <span class="_ _c"> </span>warun<span class="_ _1"></span>kiem <span class="_ _c"> </span>realizacji <span class="_ _c"> </span>określonego <span class="_ _1f"> </span>ce<span class="_ _0"></span>lu <span class="_ _c"> </span>oraz <span class="_ _1f"> </span>kry<span class="_ _0"></span>terium </div><div class="t m0 x8 hf y860 ff5 fs6 fc0 sc0 ls0 ws0">lojalnościowego<span class="_ _0"></span>, dzień sprzedaży akcji przyp<span class="_ _0"></span>adać będzie w pierwszej połowie roku następująceg<span class="_ _0"></span>o po roku, dla </div><div class="t m0 x8 hb y1b ff5 fs6 fc0 sc0 ls0 ws0">którego miała m<span class="_ _0"></span>iejsce pozytywn<span class="_ _0"></span><span class="ff4">a weryfikacja dan<span class="_ _0"></span>ego celu. </span></div><div class="t m0 x8 h4c y93f ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y403 ff5 fs6 fc0 sc0 ls0 ws0">Oszacowana <span class="_ _22"> </span>wartość <span class="_ _1d"> </span>go<span class="_ _0"></span>dziwa <span class="_ _1d"> </span>prawa <span class="_ _1d"> </span>do <span class="_ _1d"> </span>o<span class="_ _0"></span>trzymania <span class="_ _1d"> </span>pojedyn<span class="_ _0"></span>czej <span class="_ _1d"> </span>akcji <span class="_ _1d"> </span>prze<span class="_ _0"></span>z <span class="_ _1d"> </span>osobę <span class="_ _1d"> </span>uprawnion<span class="_ _0"></span>ą <span class="_ _1d"> </span>w <span class="_ _1d"> </span>ramach </div><div class="t m0 x8 hf y1f ff5 fs6 fc0 sc0 ls0 ws0">obowiązywan<span class="_ _0"></span>ia <span class="_ _0"></span>programu <span class="_ _10"></span>lojalnościowego <span class="_ _10"></span>w <span class="_ _0"></span>ko<span class="_ _0"></span>lejnych <span class="_ _0"></span>latach <span class="_ _10"></span>obrotowych, <span class="_ _10"></span>w <span class="_ _0"></span>ram<span class="_ _0"></span>ach <span class="_ _0"></span>poszczególn<span class="_ _0"></span>ych <span class="_ _0"></span>celów, </div><div class="t m0 x8 hb y940 ff5 fs6 fc0 sc0 ls0 ws0">została przedstawio<span class="_ _0"></span>na w tabeli po<span class="_ _0"></span>niżej<span class="ff4">. </span></div><div class="t m0 x8 h1d y941 ff2 fs6 fc0 sc0 ls0 ws0"> <span class="_ _24"> </span> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf52" class="pf w0 h0" ><div class="pc pc52 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXQAAAWQCAIAAADFmyiDAAAACXBIWXMAAAk6AAAWJQEqRHiZAAANW0lEQVR42u3dwQ3DQAwDQTFw/y0zRcQKzslMBQc+FvLLMwAL0tYKwO1eJgDEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXICf1dYIwO1hcbkAK+JyATa4XABxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBeAT10m+AdJjMA3tfXfIsBnESAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAtwJr8WATbC4nIBVvgpGrDC5QKICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAoiLCQBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxAcTFBIC4AOICiAuAuADiAogLgLgA4gIAcJe2LhdgRdpaAbidywUQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBRAXEwDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC4A4gKICyAuAOICiAsgLgDiAhzqmpkkhoDHaXvy83L4+wCfRQDiAogLIC4A4gKICyAuAOICiAsgLgDiAogLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgAiAsgLoC4AIgLIC6AuACICyAugLgA4mICQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAVAXABxAcQFQFwAcQHEBUBcAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBcAcQHEBRAXAHEBxAUQFwBxAcQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBfgqa6ZSWIIeKK2x74tJz8O8FkEIC6AuADiAiAugLgA4gIgLoC4AOICIC6AuADiAiAugLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAuAuADiAogLgLgA4gKIC4C4AOICiAsgLiYAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXADEBRAXQFwAxAUQF0BcAMQFEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAHEBEBdAXABxARAXQFwAcQEQF0BcAAAA9r0Bgtg38DKjH50AAAAASUVORK5CYII="/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">82</span> </span></span></div><div class="t m0 x8 h11 y1fb ff3 fs6 fc0 sc0 ls0 ws0">Wartość go<span class="_ _0"></span>dziwa jednego uprawnienia z poszczeg<span class="_ _0"></span>ólnych pul w kolejnych <span class="_ _0"></span>latach obrotowych o<span class="_ _0"></span>bjętych </div><div class="t m0 x8 h1d y1fc ff2 fs6 fc0 sc0 ls0 ws0">program<span class="_ _0"></span>em.<span class="ff4">  </span></div><div class="t m0 x8 hb y1fd ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y942 w164 h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf9 y942 w165 h12"><div class="t m0 x4a h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Rok obrotowy<span class="_ _0"></span> </div></div><div class="c x8 y943 w164 h12"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w zł<span class="ffd"> </span></div></div><div class="c xf9 y943 w166 h12"><div class="t m0 x81 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">2021<span class="ls0"> </span></div></div><div class="c x32 y943 w167 h12"><div class="t m0 x2a h11 y90 ffb fs6 fc0 sc0 ls1 ws0">2022<span class="ls0"> </span></div></div><div class="c x7b y943 w166 h12"><div class="t m0 x81 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">2023<span class="ls0"> </span></div></div><div class="c x7c y943 w168 h12"><div class="t m0 x81 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">2024<span class="ls0"> </span></div></div><div class="c x8 y944 w169 h12"><div class="t m0 xd h10 y90 ff14 fs6 fc0 sc0 ls0 ws0">Wartość godziwa um<span class="_ _0"></span>ów o <span class="ffa">ucz<span class="_ _0"></span>estnictwo w programie d<span class="_ _0"></span>atowane na 30 <span class="_ _0"></span>kwietnia 2021 r.<span class="_ _0"></span> </span></div></div><div class="c x8 y772 w164 h87"><div class="t m0 xd hf y48f ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">lojalnościowej, p<span class="_ _0"></span>uli celu indywidualneg<span class="_ _0"></span>o oraz </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">puli celu wy<span class="_ _0"></span>nikowego </div></div><div class="c xf9 y772 w166 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">45,79 zł<span class="ff9"> </span></div></div><div class="c x32 y772 w167 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">45,53 zł<span class="ff9"> </span></div></div><div class="c x7b y772 w166 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">45,32 zł<span class="ff9"> </span></div></div><div class="c x7c y772 w168 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">44,91 zł<span class="ff9"> </span></div></div><div class="c x8 y22e w164 h42"><div class="t m0 xd hf y22b ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">celu rynkoweg<span class="_ _0"></span>o </div></div><div class="c xf9 y22e w166 h42"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">28,06 zł<span class="ff9"> </span></div></div><div class="c x32 y22e w167 h42"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">23,27 zł<span class="ff9"> </span></div></div><div class="c x7b y22e w166 h42"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">19,30 zł<span class="ff9"> </span></div></div><div class="c x7c y22e w168 h42"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">15,20 zł<span class="ff9"> </span></div></div><div class="c x8 y945 w169 h12"><div class="t m0 xd h10 y90 ff14 fs6 fc0 sc0 ls0 ws0">Wartość godziwa um<span class="_ _0"></span>ów o uczestnictwo w p<span class="_ _0"></span>rogramie datowane <span class="_ _0"></span>na 30 września 2022 <span class="_ _0"></span>r.<span class="_ _0"></span><span class="ffa"> </span></div></div><div class="c x8 y776 w164 h87"><div class="t m0 xd hf y411 ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">lojalnościowej, p<span class="_ _0"></span>uli celu indywidualneg<span class="_ _0"></span>o oraz </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">puli celu wy<span class="_ _0"></span>nikowego </div></div><div class="c xf9 y776 w166 h87"><div class="t m0 x89 hf y411 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x32 y776 w167 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">31,68 zł<span class="ff9"> </span></div></div><div class="c x7b y776 w166 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">31,75 zł<span class="ff9"> </span></div></div><div class="c x7c y776 w168 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">31,74 zł<span class="ff9"> </span></div></div><div class="c x8 y946 w164 h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">celu rynkoweg<span class="_ _0"></span>o </div></div><div class="c xf9 y946 w166 h30"><div class="t m0 x89 hf y148 ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x32 y946 w167 h30"><div class="t m0 x18 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">3,79 zł<span class="ff9"> </span></div></div><div class="c x7b y946 w166 h30"><div class="t m0 x34 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">3,79 zł<span class="ff9"> </span></div></div><div class="c x7c y946 w168 h30"><div class="t m0 x34 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">3,25 zł<span class="ff9"> </span></div></div><div class="c x8 y947 w169 h19"><div class="t m0 xd h10 y90 ff14 fs6 fc0 sc0 ls0 ws0">Wartość godziwa um<span class="_ _0"></span>ów o uczestnictwo w p<span class="_ _0"></span>rogramie datowane <span class="_ _0"></span>na 1 października 2<span class="_ _0"></span>023 r.<span class="_ _0"></span><span class="ffa"> </span></div></div><div class="c x8 y948 w164 h87"><div class="t m0 xd hf y48f ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">lojalnościowej, p<span class="_ _0"></span>uli celu indywidualneg<span class="_ _0"></span>o oraz </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">puli celu wy<span class="_ _0"></span>nikowego </div></div><div class="c xf9 y948 w166 h87"><div class="t m0 xd hf y6b5 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y948 w167 h87"><div class="t m0 x17 hb y6b5 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7b y948 w166 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">61,11 zł<span class="ff9"> </span></div></div><div class="c x7c y948 w168 h87"><div class="t m0 x28 hf y148 ffe fs6 fc0 sc0 ls0 ws0">61,00 zł<span class="ff9"> </span></div></div><div class="c x8 y949 w164 h30"><div class="t m0 xd hf y148 ffe fs6 fc0 sc0 ls0 ws0">Wartość godziwa <span class="_ _0"></span>jednego uprawnienia z p<span class="_ _0"></span>uli </div><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">celu rynkoweg<span class="_ _0"></span>o </div></div><div class="c xf9 y949 w166 h30"><div class="t m0 xd hf y149 ff9 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x32 y949 w167 h30"><div class="t m0 x17 hb y149 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x7b y949 w166 h30"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">15,05 zł<span class="ff9"> </span></div></div><div class="c x7c y949 w168 h30"><div class="t m0 x28 hf y1f6 ffe fs6 fc0 sc0 ls0 ws0">13,88 zł<span class="ff9"> </span></div></div><div class="c x8 y94a w16a h7d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xfa y94a w16b h7d"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xf9 y94a w166 h7d"><div class="t m0 x79 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x32 y94a w167 h7d"><div class="t m0 x79 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7b y94a w166 h7d"><div class="t m0 xd hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x7c y94a w168 h7d"><div class="t m0 x79 hf y90 ff9 fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y2ed ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf y94b ff5 fs6 fc0 sc0 ls0 ws0">Zastosowany <span class="_ _1f"> </span>model <span class="_ _1f"> </span>wyceny <span class="_ _1f"> </span>pozwalający <span class="_ _1f"> </span>na  u<span class="_ _0"></span>stalenie  warto<span class="_ _0"></span>ści <span class="_ _1f"> </span>god<span class="_ _0"></span>ziwej  up<span class="_ _0"></span>rawnień <span class="_ _1f"> </span>do  akcji <span class="_ _1f"> </span>(w <span class="_ _1f"> </span>tym  z </div><div class="t m0 x8 hf y94c ff5 fs6 fc0 sc0 ls0 ws0">uwzględnien<span class="_ _0"></span>iem pr<span class="_ _0"></span>awdopodobieństwa <span class="_ _0"></span>realizacji <span class="_ _0"></span>celu <span class="_ _0"></span>rynkowego), <span class="_ _0"></span>z uwag<span class="_ _0"></span>i na <span class="_ _0"></span>charakter <span class="_ _0"></span>programu <span class="_ _0"></span>zbliżony <span class="_ _0"></span>do </div><div class="t m0 x8 hb y2f0 ff5 fs6 fc0 sc0 ls0 ws0">opcji bermudzk<span class="_ _0"></span>iej, bazował na symulacji Mo<span class="_ _0"></span>nte Carlo. Kluczowe d<span class="_ _0"></span>ane wsadowe do modelu stano<span class="_ _0"></span>wiły:<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 hb y1e2 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y17f ff5 fs6 fc0 sc0 ls0 ws0">Warunki wyce<span class="_ _0"></span>ny opcji dla umów o ucz<span class="_ _0"></span>estnictwo w programie datowane <span class="_ _0"></span>na 30 kwietnia 2021 r.<span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x8 h4f y604 ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena emisyjna n<span class="_ _0"></span>a moment podpisania u<span class="_ _0"></span>mowy równa 45 zł dla ,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y62c ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena wykon<span class="_ _0"></span>ania opcji na poziomie 0,02 zł,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y94d ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Model wycen<span class="_ _0"></span>y bazował na geometrycznym<span class="_ _0"></span> ruchu Browna z następującym<span class="_ _0"></span>i parametrami:<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y94e ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Ocz<span class="_ _0"></span>ekiwana <span class="_ _0"></span>zmien<span class="_ _0"></span>ność <span class="_ _0"></span>(wyrażona <span class="_ _10"></span>w <span class="_ _0"></span>skali <span class="_ _0"></span>roku) <span class="_ _0"></span>na <span class="_ _0"></span>po<span class="_ _0"></span>ziomie <span class="_ _0"></span>ok <span class="_ _0"></span>42,58% <span class="_ _1b"></span><span class="ff4">- <span class="_ _0"></span>oszacowan<span class="_ _0"></span>a <span class="_ _0"></span>na <span class="_ _0"></span>podstawie </span></span></span></div><div class="t m0 x6b hb y94f ff5 fs6 fc0 sc0 ls0 ws0">notowań cen ak<span class="_ _0"></span>cji Spółki R22 S.A. na <span class="_ _0"></span>GPW w Warszawie, pocz<span class="_ _0"></span>ąwszy od roku 2018, <span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y950 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff4 fs6">Sto<span class="_ _0"></span>pa wolna od ry<span class="_ _0"></span>zyka kalkulowana na bazie danych<span class="_ _0"></span> z rynku obligacji sk<span class="_ _0"></span>arbowych,<span class="_ _0"></span> </span></span></div><div class="t m0 x62 h4f y951 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Brak<span class="_ _0"></span> oczekiwań co d<span class="_ _0"></span>o wypłacalnych dywiden<span class="_ _0"></span>d w okresie obowiązywania pr<span class="_ _0"></span>ogramu.<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4c y390 ff4 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y952 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y953 ff5 fs6 fc0 sc0 ls0 ws0">Warunki wyce<span class="_ _0"></span>ny opcji dla umów o ucz<span class="_ _0"></span>estnictwo w programie datowane <span class="_ _0"></span>na 30 września 2022 r.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h4f y954 ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena emisyjna n<span class="_ _0"></span>a moment podpisania u<span class="_ _0"></span>mowy równa 31,80 zł dla ,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y5c0 ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena wykon<span class="_ _0"></span>ania opcji na poziomie 0,02 zł,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y955 ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Model wycen<span class="_ _0"></span>y bazował na geometrycznym<span class="_ _0"></span> ruchu Browna z następującym<span class="_ _0"></span>i parametrami:<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y956 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Ocz<span class="_ _0"></span>ekiwana <span class="_ _0"></span>zmien<span class="_ _0"></span>ność <span class="_ _0"></span>(wyrażona <span class="_ _10"></span>w <span class="_ _0"></span>skali <span class="_ _0"></span>roku) <span class="_ _0"></span>na <span class="_ _0"></span>po<span class="_ _0"></span>ziomie <span class="_ _0"></span>ok <span class="_ _0"></span>39,34% <span class="_ _1b"></span><span class="ff4">- <span class="_ _0"></span>oszacowan<span class="_ _0"></span>a <span class="_ _0"></span>na <span class="_ _0"></span>podstawie </span></span></span></div><div class="t m0 x6b hb y957 ff5 fs6 fc0 sc0 ls0 ws0">notowań cen ak<span class="_ _0"></span>cji Spółki R22 S.A. na <span class="_ _0"></span>GPW w Warszawie, pocz<span class="_ _0"></span>ąwszy od roku 2018, <span class="_ _10"></span><span class="ff4"> </span></div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf53" class="pf w0 h0" ><div class="pc pc53 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">83</span> </span></span></div><div class="t m0 x62 h4f y2b6 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff4 fs6">Sto<span class="_ _0"></span>pa wolna od ry<span class="_ _0"></span>zyka kalkulowana na bazie danych<span class="_ _0"></span> z rynku obligacji sk<span class="_ _0"></span>arbowych,<span class="_ _0"></span> </span></span></div><div class="t m0 x62 h4f y958 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Brak<span class="_ _0"></span> oczekiwań co d<span class="_ _0"></span>o wypłacalnych dywiden<span class="_ _0"></span>d w okresie obowiązywania pr<span class="_ _0"></span>ogramu.<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y959 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y95a ff5 fs6 fc0 sc0 ls0 ws0">Warunki wyce<span class="_ _0"></span>ny opcji dla umów o ucz<span class="_ _0"></span>estnictwo w programie datowane <span class="_ _0"></span>na 1 <span class="_ _0"></span>października 20<span class="_ _0"></span>23 r.<span class="ff4"> </span></div><div class="t m0 x8 h4f y95b ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena emisyjna n<span class="_ _0"></span>a moment podpisania u<span class="_ _0"></span>mowy równa 61,11 zł dla ,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y5a6 ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Cena wykon<span class="_ _0"></span>ania opcji na poziomie 0,02 zł,<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 h4f y95c ff10 fs5 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _35"> </span><span class="ff5 fs6">Model wycen<span class="_ _0"></span>y bazował na geometrycznym<span class="_ _0"></span> ruchu Browna z następującym<span class="_ _0"></span>i parametrami:<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x62 h4f y95d ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Ocz<span class="_ _0"></span>ekiwana <span class="_ _0"></span>zmien<span class="_ _0"></span>ność <span class="_ _0"></span>(wyrażona <span class="_ _10"></span>w <span class="_ _0"></span>skali <span class="_ _0"></span>roku) <span class="_ _0"></span>na <span class="_ _0"></span>po<span class="_ _0"></span>ziomie <span class="_ _0"></span>ok <span class="_ _0"></span>33,38% <span class="_ _1b"></span><span class="ff4">- <span class="_ _0"></span>oszacowan<span class="_ _0"></span>a <span class="_ _0"></span>na <span class="_ _0"></span>podstawie </span></span></span></div><div class="t m0 x6b hb y95e ff5 fs6 fc0 sc0 ls0 ws0">notowań cen ak<span class="_ _0"></span>cji Spółki R22 S.A. na <span class="_ _0"></span>GPW w Warszawie, pocz<span class="_ _0"></span>ąwszy od roku 2018, <span class="_ _10"></span><span class="ff4"> </span></div><div class="t m0 x62 h4f y95f ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff4 fs6">Sto<span class="_ _0"></span>pa wolna od ry<span class="_ _0"></span>zyka kalkulowana na bazie danych<span class="_ _0"></span> z rynku obligacji sk<span class="_ _0"></span>arbowych,<span class="_ _0"></span> </span></span></div><div class="t m0 x62 h4f y960 ff10 fs5 fc0 sc0 ls0 ws0">−<span class="ff1"> <span class="_ _2d"> </span><span class="ff5 fs6">Brak<span class="_ _0"></span> oczekiwań co d<span class="_ _0"></span>o wypłacalnych dywiden<span class="_ _0"></span>d w okresie obowiązywania pr<span class="_ _0"></span>ogramu.<span class="_ _0"></span><span class="ff4"> </span></span></span></div><div class="t m0 x8 hb y778 ff1 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y961 ff5 fs6 fc0 sc0 ls0 ws0">Łączny koszt pr<span class="_ _0"></span>ogramu motywacyjnego <span class="_ _0"></span>w latach obrotowych 2021<span class="_ _10"></span><span class="ff4">-</span>2024 szacuje się na 3<span class="_ _0"></span> 689 tys. zł. <span class="ff4"> </span></div><div class="t m0 x8 h4d y962 ff4 fsa fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y963 ff5 fs6 fc0 sc0 ls0 ws0">Całkowity koszt p<span class="_ _0"></span>rogramu zostanie rozp<span class="_ _0"></span>oznany w okresie jego trwan<span class="_ _0"></span>ia <span class="_ _0"></span>–<span class="ff4"> w latach obro<span class="_ _0"></span>towych 2021<span class="_ _0"></span>-2024.  </span></div><div class="t m0 x8 hf y964 ff5 fs6 fc0 sc0 ls0 ws0">Oczekiwany, <span class="_ _0"></span>na dzień sprawozd<span class="_ _0"></span>awczy, koszt programu<span class="_ _0"></span> pozostały do rozpoznania w <span class="_ _0"></span>poszczególnych latach </div><div class="t m0 x8 hf y495 ff5 fs6 fc0 sc0 ls0 ws0">przedstawiono<span class="_ _0"></span> w tabeli poniżej. Koszt z wy<span class="_ _0"></span>ceny programu motywac<span class="_ _0"></span>yjnego rozpoznano w pozo<span class="_ _0"></span>stałych </div><div class="t m0 x8 hb y965 ff5 fs6 fc0 sc0 ls0 ws0">kapitałach zap<span class="_ _0"></span>asowych<span class="ff4">. </span></div><div class="t m0 x8 hb y966 ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y92d ff2 fs6 fc0 sc0 ls0 ws0">Koszt program<span class="_ _0"></span>u motywacyjnego <span class="_ _0"></span>rozpoznany/ocz<span class="_ _0"></span>ekiwany do rozpozna<span class="_ _0"></span>nia w kolejnych latach </div><div class="t m0 x8 h1d y4ea ff2 fs6 fc0 sc0 ls0 ws0">obrotowych<span class="ff4"> </span></div><div class="t m0 x8 hb y92e ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y5cc w16c h12"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xfb y5cc w16d h12"><div class="t m0 x56 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Rok obrotowy<span class="_ _0"></span> </div></div><div class="c x8 y4ee w16c h6d"><div class="t m0 xd h14 y1e0 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xfb y4ee w16e h6d"><div class="t m0 x2a h11 y1e0 ffb fs6 fc0 sc0 ls1 ws0">2021<span class="ls0"> </span></div></div><div class="c x5e y4ee wc3 h6d"><div class="t m0 x6c h11 y1e0 ffb fs6 fc0 sc0 ls1 ws0">2022<span class="ls0"> </span></div></div><div class="c xfc y4ee w16f h6d"><div class="t m0 x6c h11 y1e0 ffb fs6 fc0 sc0 ls1 ws0">2023<span class="ls0"> </span></div></div><div class="c x60 y4ee wbc h6d"><div class="t m0 x6c h11 y1e0 ffb fs6 fc0 sc0 ls1 ws0">2024<span class="ls0"> </span></div></div><div class="c x8 y967 w170 hd2"><div class="t m0 xfd h11 y0 ffb fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xfe y967 w141 hd2"><div class="t m0 xd hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xfb y967 w16e hd2"><div class="t m0 x34 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y967 wc3 hd2"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xfc y967 w16f hd2"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x60 y967 wbc hd2"><div class="t m0 x11 hb y0 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y968 w16c h91"><div class="t m0 xd hf y6bd ff9 fs6 fc0 sc0 ls0 ws0">Oczekiwany k<span class="_ _0"></span>oszt programu motywacyjn<span class="_ _0"></span>ego </div><div class="t m0 xd hf yf6 ff9 fs6 fc0 sc0 ls0 ws0">(data przyznan<span class="_ _0"></span>ia 30 kwietnia 2021<span class="_ _0"></span> r.) </div></div><div class="c xfb y968 w16e h91"><div class="t m0 x23 hf y6bc ff9 fs6 fc0 sc0 ls0 ws0">1 796 </div></div><div class="c x5e y968 wc3 h91"><div class="t m0 x88 hf y6bc ff9 fs6 fc0 sc0 ls1 ws0">629<span class="ls0"> </span></div></div><div class="c xfc y968 w16f h91"><div class="t m0 x88 hf y6bc ff9 fs6 fc0 sc0 ls1 ws0">306<span class="ls0"> </span></div></div><div class="c x60 y968 wbc h91"><div class="t m0 x88 hf y6bc ff9 fs6 fc0 sc0 ls1 ws0">126<span class="ls0"> </span></div></div><div class="c x8 yee w16c hd3"><div class="t m0 xd hf y969 ff9 fs6 fc0 sc0 ls0 ws0">Oczekiwany k<span class="_ _0"></span>oszt programu motywacyjn<span class="_ _0"></span>ego </div><div class="t m0 xd hf y790 ffe fs6 fc0 sc0 ls0 ws0">(data przyznan<span class="_ _0"></span>ia 30 września 2022 r.)<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xfb yee w16e hd3"><div class="t m0 x89 hf y96a ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x5e yee wc3 hd3"><div class="t m0 x88 hf y96a ff9 fs6 fc0 sc0 ls1 ws0">301<span class="ls0"> </span></div></div><div class="c xfc yee w16f hd3"><div class="t m0 x88 hf y96a ff9 fs6 fc0 sc0 ls1 ws0">163<span class="ls0"> </span></div></div><div class="c x60 yee wbc hd3"><div class="t m0 x1d hf y96a ff9 fs6 fc0 sc0 ls1 ws0">58<span class="ls0"> </span></div></div><div class="c x8 y96b w16c hd4"><div class="t m0 xd hf ye1 ff9 fs6 fc0 sc0 ls0 ws0">Oczekiwany k<span class="_ _0"></span>oszt programu motywac<span class="_ _0"></span>yjnego </div><div class="t m0 xd hf y790 ffe fs6 fc0 sc0 ls0 ws0">(data przyznan<span class="_ _0"></span>ia 1 października 2023 r.)<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xfb y96b w16e hd4"><div class="t m0 x89 hf y96a ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c x5e y96b wc3 hd4"><div class="t m0 x91 hf y96a ff9 fs6 fc0 sc0 ls0 ws0">- </div></div><div class="c xfc y96b w16f hd4"><div class="t m0 x88 hf y96a ff9 fs6 fc0 sc0 ls1 ws0">207<span class="ls0"> </span></div></div><div class="c x60 y96b wbc hd4"><div class="t m0 x88 hf y96a ff9 fs6 fc0 sc0 ls1 ws0">103<span class="ls0"> </span></div></div><div class="c x8 y96c w170 h29"><div class="t m0 xd h11 y90 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xfe y96c w141 h29"><div class="t m0 x12 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xfb y96c w16e h29"><div class="t m0 x23 h11 y90 ffb fs6 fc0 sc0 ls0 ws0">1 796 </div></div><div class="c x5e y96c wc3 h29"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">930<span class="ls0"> </span></div></div><div class="c xfc y96c w16f h29"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">676<span class="ls0"> </span></div></div><div class="c x60 y96c wbc h29"><div class="t m0 x88 h11 y90 ffb fs6 fc0 sc0 ls1 ws0">287<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 hb y96d ff4 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hf yf5 ff5 fs6 fc0 sc0 ls0 ws0">Koszt <span class="_ _0"></span>programu <span class="_ _0"></span>motywacyjnego <span class="_ _0"></span>dla <span class="_ _0"></span>poszczególnych <span class="_ _0"></span>pul jest <span class="_ _0"></span>stały <span class="_ _0"></span>w <span class="_ _0"></span>poszczególnych <span class="_ _0"></span>kwartałach <span class="_ _0"></span>w <span class="_ _0"></span>trakcie <span class="_ _0"></span>ich </div><div class="t m0 x8 hf y96e ff5 fs6 fc0 sc0 ls0 ws0">obowiązywan<span class="_ _0"></span>ia, <span class="_ _1c"> </span>przy <span class="_ _1c"> </span>czym <span class="_ _1c"> </span>w <span class="_ _1d"> </span>pierwszych <span class="_ _1d"> </span>latach <span class="_ _1c"> </span>trwania <span class="_ _1c"> </span>progr<span class="_ _0"></span>amu <span class="_ _1c"> </span>w <span class="_ _1c"> </span>mocy <span class="_ _1c"> </span>pozostają <span class="_ _1d"> </span>ustalenia <span class="_ _1c"> </span>powiązan<span class="_ _0"></span>e </div><div class="t m0 x8 hf y96f ff5 fs6 fc0 sc0 ls0 ws0">zarówno <span class="_ _0"></span>z <span class="_ _0"></span>celami <span class="_ _0"></span>w tych <span class="_ _0"></span>latach, <span class="_ _0"></span>jak <span class="_ _0"></span>też <span class="_ _0"></span>celami p<span class="_ _0"></span>rzypisanymi <span class="_ _0"></span>do <span class="_ _0"></span>lat kolejnych<span class="_ _0"></span>. Tym <span class="_ _0"></span>samym <span class="_ _0"></span>suma <span class="_ _0"></span>kosztów <span class="_ _0"></span>pul </div><div class="t m0 x8 hb y970 ff5 fs6 fc0 sc0 ls0 ws0">przypisany<span class="_ _0"></span>ch do początkowych lat trwania p<span class="_ _0"></span>rogramu, jest wyższa niż ich<span class="_ _0"></span> suma w l<span class="_ _0"></span><span class="ff4">atac<span class="_ _0"></span>h kolejnych. </span></div><div class="t m0 x8 hf y971 ff5 fs6 fc0 sc0 ls0 ws0">W przyp<span class="_ _0"></span>adku, w k<span class="_ _0"></span>tórym założenia <span class="_ _0"></span>przyjęte n<span class="_ _0"></span>a potrzeby <span class="_ _0"></span>szacunku u<span class="_ _0"></span>legną zmianie, <span class="_ _0"></span>rzeczywisty koszt <span class="_ _0"></span>programu </div><div class="t m0 x8 hb y972 ff5 fs6 fc0 sc0 ls0 ws0">motywacyjnego<span class="_ _0"></span> może być inny od przedstawio<span class="_ _0"></span>nego powyżej.<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x8 h1d y973 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf54" class="pf w0 h0" ><div class="pc pc54 w0 h0"><img class="bi x8 y198 w2 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w1 h0"><div class="t m0 x8 h7 y156 ff2 fs0 fc0 sc0 ls0 ws0">Vercom S.A. </div><div class="t m0 x8 h1 y157 ff4 fs0 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie finansow<span class="_ _1"></span>e Vercom S.A. <span class="_ _1"></span> </div><div class="t m0 x8 h1 y158 ff4 fs0 fc0 sc0 ls4 ws0">za <span class="ls0">rok obrot<span class="_ _1"></span>owy <span class="ff5">zakończony <span class="_ _1"></span>3<span class="ff4">1 grudnia 2023 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 x8 h8 y159 ff6 fs0 fc0 sc0 ls0 ws0">(w tysiącach złoty<span class="_ _1"></span>ch)<span class="ff7"> </span></div><div class="t m0 x8 h1 y199 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1 y15c ff4 fs0 fc0 sc0 ls0 ws0">Noty przedstawi<span class="_ _1"></span>one na stronac<span class="_ _1"></span>h <span class="ls1">10</span>-<span class="ls6">84</span> <span class="ff5">stanowią integra<span class="_ _1"></span>lną część niniejs<span class="_ _1"></span>zego<span class="ff4"> jednostkowego spr<span class="_ _1"></span>awozdania finan<span class="_ _1"></span>sowego <span class="_ _18"> </span><span class="ls1">84</span> </span></span></div><div class="t m0 x8 h1d y1fb ff2 fs6 fc2 sc0 ls0 ws0">41.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Wyn<span class="_ _1"></span>ag<span class="_ _1"></span>rod<span class="_ _1"></span>ze<span class="_ _1"></span>ni<span class="_ _1"></span>e <span class="ff3">p<span class="_ _1"></span>od<span class="_ _1"></span>mi<span class="_ _1"></span>otu<span class="_ _1"></span> u<span class="_ _1"></span>pr<span class="_ _1"></span>awn<span class="_ _1"></span>ion<span class="_ _b"></span>ego d<span class="_ _1"></span>o <span class="_ _1"></span>b<span class="_ _1"></span>adan<span class="_ _1"></span>i<span class="_ _1"></span>a s<span class="_ _1"></span>pr<span class="_ _1"></span>aw<span class="_ _1"></span>ozd<span class="_ _1"></span>ań<span class="_ _1"></span> <span class="ff2">fi<span class="_ _1"></span>na<span class="_ _1"></span>ns<span class="_ _1"></span>ow<span class="_ _1"></span>ych<span class="_ _1"></span> </span></span></span></span></div><div class="t m0 x8 h1d y1fc ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y974 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y975 w171 he"><div class="t m0 xd h14 y90 ff12 fs6 fc0 sc0 ls0 ws0">w tys. zł<span class="ffd"> </span></div></div><div class="c xcc y975 w172 he"><div class="t m0 x2d h11 y8f ffb fs6 fc0 sc0 ls0 ws0">01.01.2023 <span class="_ _0"></span>- </div><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xc3 y975 w173 he"><div class="t m0 x2d h11 y8f ffb fs6 fc0 sc0 ls0 ws0">01.01.2022 <span class="_ _0"></span>- </div><div class="t m0 x3f h11 y90 ffb fs6 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x8 y943 w171 h12"><div class="t m0 xd h14 y90 ffd fs6 fc0 sc0 ls0 ws0">  </div></div><div class="c xcc y943 w172 h12"><div class="t m0 xd h14 y92 ffd fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c xc3 y943 w173 h12"><div class="t m0 x51 hb y92 ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y976 w171 h63"><div class="t m0 xd hf y61d ffe fs6 fc0 sc0 ls0 ws0">Obowiązkowe <span class="_ _0"></span>badanie jednostkowych<span class="_ _0"></span> i skonsolidowanych <span class="_ _0"></span>sprawozdań </div><div class="t m0 xd hf y9f ff9 fs6 fc0 sc0 ls0 ws0">finansowych<span class="_ _0"></span>  </div></div><div class="c xcc y976 w172 h63"><div class="t m0 x89 hf y61d ff9 fs6 fc0 sc0 ls1 ws0">219<span class="ls0"> </span></div></div><div class="c xc3 y976 w173 h63"><div class="t m0 x89 hf y61d ff9 fs6 fc0 sc0 ls1 ws0">445<span class="ls0"> </span></div></div><div class="c x8 y454 w171 h73"><div class="t m0 xd hf y95 ffe fs6 fc0 sc0 ls0 ws0">Usługi atestacyjne i in<span class="_ _0"></span>ne związane z <span class="_ _0"></span>prospektem emisyjnym*<span class="_ _0"></span><span class="ff9"> </span></div></div><div class="c xcc y454 w172 h73"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">151<span class="ls0"> </span></div></div><div class="c xc3 y454 w173 h73"><div class="t m0 x89 hf y95 ff9 fs6 fc0 sc0 ls1 ws0">230<span class="ls0"> </span></div></div><div class="c x8 y572 w171 h1b"><div class="t m0 xd h11 y97 ffb fs6 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xcc y572 w172 h1b"><div class="t m0 x89 h11 y97 ffb fs6 fc0 sc0 ls1 ws0">370<span class="ls0"> </span></div></div><div class="c xc3 y572 w173 h1b"><div class="t m0 x89 h11 y97 ffb fs6 fc0 sc0 ls1 ws0">675<span class="ls0"> </span></div></div><div class="c x0 y0 w1 h0"><div class="t m0 x8 h1d y6ba ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h5f y1a5 ff6 fs1 fc0 sc0 ls0 ws0">* usługi atestacyjne obejmują wynagrodzenie za przegląd śródrocznych skróconych sprawozdań finansowych i badanie </div><div class="t m0 x8 h47 y977 ff6 fs1 fc0 sc0 ls0 ws0">sprawozdania Rady Nadzorczej oraz wynagrodzeń Członków Zarzadu i Rady Na<span class="_ _1"></span>dzorczej.<span class="_ _0"></span><span class="ff7"> </span></div><div class="t m0 x8 h47 y978 ff7 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y979 ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y577 ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h1d y45b ff2 fs6 fc2 sc0 ls0 ws0">42.<span class="_ _1"></span><span class="fff"> <span class="_ _22"> </span><span class="ff2 fc1">Zd<span class="_ _1"></span>arz<span class="_ _1"></span>eni<span class="_ _1"></span>a <span class="_ _1"></span>po<span class="_ _1"></span> d<span class="_ _1"></span>niu<span class="_ _1"></span> s<span class="_ _1"></span>pr<span class="_ _1"></span>awo<span class="_ _1"></span>zd<span class="_ _1"></span>awc<span class="_ _1"></span>zy<span class="_ _1"></span>m </span></span></div><div class="t m0 x8 h1 y97a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb y97b ff4 fs6 fc0 sc0 ls0 ws0">Po <span class="_ _0"></span>dniu <span class="_ _10"></span>sprawozdawczy<span class="_ _0"></span>m <span class="_ _0"></span>do <span class="_ _0"></span>dnia <span class="_ _10"></span>zatwierdzenia <span class="_ _10"></span>niniejszego <span class="_ _1b"></span><span class="ff5">sprawozdania <span class="_ _10"></span>finansowego <span class="_ _10"></span>nie <span class="_ _0"></span>wystąpiły <span class="_ _10"></span>istotne </span></div><div class="t m0 x8 hb y97c ff5 fs6 fc0 sc0 ls0 ws0">zdarzenia wy<span class="_ _0"></span>magające ujawnienia<span class="ff4">.<span class="_ _0"></span> </span></div><div class="t m0 x8 hb y2eb ff4 fs6 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:198.341000px;bottom:52.404000px;width:12.500000px;height:11.199000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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