<?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" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.7.5--><head><title>lokum-2024-12-31-0-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 */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpzbcm7LuS3ntpxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxbOLdwbuHcwrmFcwvnFs4tnFs4t3Bu4dzCuYVzC+cWzi2cWzi3cG7h3MK5hXML5xbOLZxb3FCLG2ph38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvcfQsFFwouFFwouLj7Fh4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq483PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8MdD3c83PFwx8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7IBbPX6vDzkD7Ee3MBX8ajqYQXtBcc32DUCppmeBbqP+WNGuVyYxQ9qwPeT7QR44jnhCkgZ59Cj6VAchYmz2A8yHweb7A1l8/i6RJtRnN1k8VotMAnOIGj4R/bE8liWwJNX5Kv2y/8HsEdBixQTinJYdBzBsOKuQDfImOEn1uwYkVpwcqx0gPjpZ41G0s90u+I6r+Sq+h/AQZgOQUMxAi6ASCWTDE8jRgMTfkVxPy62nShJIDy8zTviHkiORslI1ZRvL3FHc1aKbo6p+IZWsFbBNn9KkEaoWcQSD+8Rr5EB4AOxMA/TkJi4co1T4GWC984pkHPa4H6E8QjSI+cLTH4PYAaErhPoksMsF345TQLR2yVC7+cYTVw2FaBK0pqzVjAjK6iA7oUqMCVUyV6FTD3WGdjsR70P4L67MTG8RiCfDxmK2nRI5RuqGQgoYcEvj2+3zu5L7op+kN3XQvr/FmjP51LUD6vGmktJ3rfTZEvZfYfffc9X9kRye4/evc9X90Rrv6RMbjibd6OkRatMTmUC3W2OHVy4oMff/NrG9d/6Y+feOyceP7Chvt2lWPa4g1f3H/v0T0xS2Z42x0inR4GgPwabQIJMC1hsKRSRqAyDBUhCLUwVbnwjZIS4a+UgiSIVIgHp51mVqhc+OlRdFHQaSvw9pLSNxrR8JCl+QqMTZVkK8TJoVlleuYQe8fOnM7OIbaZGI+BcYhmaiuZI2EYQY9pehJ+wNu4HeLgiXHpNuPjawOiVNcQ1gEFpKQSUNTpAYmnDAI+kl/DAjyXV6hZGY1Gv3vR5BBkhELNQSOtMYdcwaRZ8X2lhqW32ZH8Ipm1O0Jmlhy6kaWFaNDsMqoVMxRNQlLOKc99nzVLMr0G4e4U4r9uyNdwp6bikIpBZTtUFiFbqtR4sQSNFeI3x7IB9ALFE8RvAHvhdYktWcQ3bLQCdx8T2opud/FKPLS7pMoaZYkxviiyULEC1zbQEsv0aItFxEVCMYkHMCmy6JliMZnkRU4FiLsgRrruIuAQUBryb/hgTJiN47WHXUyYHiTgrbkEgTm5xt0ykTiizhO17imkxJg5s9GtV8p4i/7nC0cTgiHSHe1YvyihUqoUNCljLAu33Fza/ui2tHn43hsehVVG4GR7HBErqzDFfZ5kwGf4bf+NE8v8no64xRlwcfak1+QyCeaAz5xdf3u559B9X9r/cc4SEWm3EumOY4h2a2CPRLvjigHI9EN2XZ1o62C6Qny7pFoyFlxSCi5ZEiyRatsJ4jWkUn45g7+gRpiSiKhGqFQvOglXgQ6ghBuPCR3oZczXMJqvYzSPZX9wLF6BVElwu+nBMSNWDEYRucYKXNWsGLTF5GyRF/ErkpKvkfZsbBaZ5GQyKWiL8wS2lVQ1+BHcGvJ/HZZ5atd1lky0B6KaIjCxY7AhlrUrVyK/3OAkyWND76lc23tgbbtWKSd5nkkP71hQWNHh8C3aPXC9SsvRNCtw+9vXdbmNsb5EbsNgllNwCoqQKfXdG28rb/zw1qyzfXWxb+/iMLxt80d2tOrsTl5vizhSAZvLZk0ujLSUs3a5MeRyBPQKW2Yg5umIWVwBt1wfdFo8Rl4X9FviY7cOd+xY1qYmFa3Ltov2xX/hTfJVWg+iSDv+ribhenkCymNQZodyHiJ1I1NBVlSSLGaEFMJ9wsNXiJ0zIYoCLScIJTBeeKOkQh8abYmQiN0Qwu4MheYZq8DtMyXPKLMSIRphGqE5Oxc7nUEqEwlwMjubySCtiWgu2gdM5HxIA5HjFYrBoB2GeBhSw6AKXgEkEZK3/UCJmrWn1P4QXWUxaKgZpC5YF+a6tcaa1Qh90EO+atDeyDlTQX/awVYFtVGD3E8VAx+kzbHeZLYc09/Im6q7ieqX4Gp4INv6OqNhkM+iYV6XW5IhdzLo1RH/qFQpKZrl2fP/nSbeM/dlyYfYhGT0a7QadIP/pyajdB7SrRcp1kKF4I6GM+GM2nGCOI1k8+cSJSSZbK/AwLTXSzez/bap+HJlBW45rjOL2DE3Mftc7OwsMsmY30Vpw8KGWb5JznTRPIwWYA0SUYv+FU+5WGvOi5Jk/rMNyREdLqHmtBmwDyd0Q8m0Dd5z8obOvasKgoImKCWnYCILNy1sn+j1O0s7Btsnog6Ly0tsV/IsbdBXc75Fwd2f2dcO/373Z/d3akwmjdYStNpDZsZkN5lbl7WlFuesnCNEZMI+zhpzduarv6KI9MR9OB5bgejxIu3Xysj/EumzHMnHSUQfF/hEnT5aSAuQ9dTp44FIFr47LZMZhJPEd9CPDHX6GBDeDLRQx5ggcqZ1OVvjzFhG0navzEpYqmNfXXsCurOGfKufX6Kg5HXXGorOL/b7MfJOUnJOUV0l03lbQ63dDkIBvzP3c4MBu/Mk1JrVcupxRyzg0Z0PqHglKdeYBPKNQqczZufk5rgYo3aJOAkgnPxO1Bm96P0zyK6kQC94qe6T9l34xnE86T7oQDblw9NArQYVhIl5x7SjQtx6PFASWaVUgeFpt1vezE7RkjI61uAk5BXJa8q5xkfYOT2NEVZE6jkjOqhH0eM0JBKV35YYpNnn711S4pvzl1iDt3qC9IiYhFOMT+SUJqhmLi1IEXXtEkXX1L3kt+bJZ/iWpbdPH4qt7E8bGRIJOxfvWZZecaDsJRJ3r9j5wLpI+w1fvH7dezcvCGiq58ypcirZ12LURXqT7TuJZ5d+4dMPXlvitHpD2O8JG+Vqrbpzx5EhRyy/48ENmz9zsDe6ZN/7PpXZ88Aqv6dzNN26vNXqw7R4AsUuJ8ivovggBGyTQF8hKscZp88yTGvKKJDpQb5pFiPrUq9buOQ9PKH25CORvIfjpLP60vekMdrm12j8bdFYu5/n/e1z5WgRXyhGox343IHhMV14k3oO2RMvCIJX6rzhr5HAh70JhxgicCqfWQWMUG0MsozPywDKBwVfMICJ5CyxgINakuNCDr/P52RURuDzmuVax6h2JS2yfw/yD9qELPIPsAhlrbMZaEluHDefyWRvf+/p09B8GrnS4jCVBrGY7WIYjuLBX/GsVDoWWxtwwlqKhfTU0hv5uuEwyX2kh5rkZMa2dLbo5KjVVesopXK0xhI5vYyD98t4X3e2oz8kyJ6Fx+G+Lf6ogSaVvApSc2odS8lMUR91WDCwJMkadc/P/RjJHQnuA4DKI13kRLFgG/hkHbsu4qGjVtZgYFHI/YmpeDCL5GyKtSKLSE6n03J/XQD8SIWXlPzynCgAuQqMIAFYcZGIFZGIZZKzoruLNJJt8p3dJZWWBMhzkUJHGspJQtFtErA86eaHVD64cPz6O5dUn/S0tHjgooNIcZsTC2OF8UXh6j+YU4Nd9zxURNKy0Nm+rvyJpwuLCy74nkXXr+oO60Jxalc8FF5+eEVyrC/HM5ml18CfhbojxurXbMmeuT+1DKSs1QdMLQuBqLswDp9BONQijb5PwuAzQEd8HH1oJR4ESmCuzRMpiERJqV5uM9ejXGTa5ueJA2WMoafe7g8knBAX4YRuwsAz41/505eq3xXnP/wPv/vsqupvYxOP3HLP+/c8vDVNPDY198RiaarLH3/9Mxs+dWDB+Qfa9j8p2ig0J/KDaE5x8BVpRphsxIMljVLn1rnRnKxmFQLJegJGQPDCL4+p4EgwKLPUKWoRAVctbzhSifkASKJoDM83qZUcY8T9tmN/gzsihAQuRYhBymBdMkSTYzTKuZsxbogjSjV2rdTKaga+Vym5WcrqrfB7eLwTh7QSmhhLyIlsPls9zeJQF6exHhKDWoQvZNO3InyFwPEavuS6CvFwyahyAKdDHtbAEbmZU8FhOTYg8hNwNdBd+O0xNNbpLDJk1KbRN2TiZNVwWFaB62dK3uWWul2uzQ8nU5KnhaKIsJLwt7ttg5Oa8dRI+tUwiSbIIhythfcp1Swtjm/kXJlQMOtUISxuxlepTzsjZq7691Ie0MpWncg7lcnQgXokHmItUQlX1J1InyfBmbq+SUqQBmoQ+2tntnZmamds/WfQ2cdViIemTH4WnZCyNUVH/SJb+E/CraAEOGQS9Pi9hnNxBIcU8UWqV9S5Mcw3MHl2NsNLyhf/2ZAxf4e3qrOelCVtwl0jS9oYUneqnJlgKOtQVe2cU8KfypkNhjJODr6qcmRDwYxT5UeRvUyGDgQ799/1MfV8fVQNwJfrYwmn8BGEUwOI1HEKiIePlhh+VIIVJq1Yt0zX318Ebx0y+IiqDo8rg+GZh2L+yaJ+IC/8mrCh54XB6qbnzTjUvlHkvu9oct+3X+S+QzEosE39ma/V+fFSp74BKWHzLL1ro7Mj7ecUMgIHTkqzM2yzRWxqlSMXDGZcKrhrzX1bc0o1r1KbvFZv0saq1CpNoDtN3loPpaR4CfNjN5pLFmyua+8U8TDwAIZ4CCHUSzw/HY8blBXihZK6BAyhUQ/D20b5eSYoYkYSw8JZfi6D51dir/SteZzDELwCi9RDRL1MroROSHWzrnxkQdEir956GZ/cJte7M6FwzsVpLdVPwncblSFWYGUMuuuOuccaQvccK1GNnfsREVQJDIWuMoI/VE3OHY/YQEPXr0Dzt4LBOi0NSHWxQKkZNYj0MVTgeJO6hckz4iSv9vnFaviiMsEKjPa5r3paahNRwUcxMa5zRmwcUrKP1pns3H+xlohEG9l+pFc7wQ9qmQRWlUqZkkkmYTZbK8S2GX+a4xg0OA78+eUWjjWfhC1IcBMXfjvD+4jhNHbk3Xhk4vFRJR1NyVQ6IXOFl7tWNqQZO2VYCyBvLJORdIOQ5fFBKHYls1khiyZ99G/6kIuk0FcLtkLQ16x7OyD2/mAWcYc4NMj2s45UwJ+yc0T1/ZTWlfJ6Uy4tWf0IwTqT6LqDzbf8Q6I35eagmYJelSvSFpi0hSxNwuw49ypiBhKnDij7uf9sXH9XNq/xFaPn50gYbfdr1OhX8zJSobWgq57vPhbSMAmNBgUHuSlnIoNOM8DZNhrBmNBqgsRwJJzwcjwecaxMU4G3H0f2E9ueBBo3mEUUDOQcFmPIFy7Oa+SkIKF76q+/ZQ3HYmItBJHo+ZzQcDmCdU7SlE3AeYalKrwtoLvel42FLdWn7e0mgqJYW8LvS1iZQvi+YC7i1503xsJBLSRJzp7wexMWZoMJmQ91oCdDjOdv7yjfPzy3npFkkaE+kEyqnK2haig2NrYs3P/RRcQEw3M0zYk6lQDLLrxGm8W6TGjej9QTz6IPnejIAMu8L7QBCd+YzyxFH1j46FVX8CPf5g/mtW1zBaUpEu0maPOyT7320Uf//SOL0fljD/37oyPVX7tH7tq06e5lHvfwXZvxmfjI31Unx5d++s0vffLc1zYu+fQfj+34/MEFg4c+s/6aL9zSUz78WewrIz4ikTzbQQTcUfOU/LKTSNEKwEF8s6QEQqPgE5uWyThfpRFkwdhMybCcqzsvtfj97GzNf/yLflebcgxe6uVQzQ402Xf31+/aW7OJXDoM04mxAwdXxKuzqf6RyPU396zM28l7rn3yxs7q1oYMfTCZlJu6J+7c0rcmylYHvV0ra/MeQfPOgz7wcWneM3xCiDAniecRfQvEx6ciPQL2auwJvg46jxNkpZKpq36hC4VGx0qe5aa6NqlPRwyyziKyY5bHQdY7ukmTNgqRCfIy5BhNTrIWc7mQfYI5XM2u42pE4WzPRDMOjjpgCKdL0dE62lDwsTTba1ty++qEp7Sx05FtCeuu1TDVL7f36rMtNx9pW9Fm97IaBkmXwEFPejhrreoa2Hw0HqJINr/64MiCPSu6depwcTBxIegjt5XWaGlZ9cO2dB/WTz0XXkMufQAMgqfqNmwB8ehRf8af4Ww4hgVcAuvsAmBgyzGhgF7GzjpGOiuwpcQtsNGRsUYif02ThIgFm6Z6wtlGdtN2CiT+Nnedl0HqkjRm3QOS1ZPKNbmUkR8cvvsrWxfeuKbDylIoVFFnl+0bTA232lMjW3ZtGUktuunxtYkNy7r1chp7SCyb6t9QiJVihuTSbbu2LUnB9+x4bGfO6PJa0wlX1Mp6wh5TtDsY70nHUl0rDywfv288oTY79WqTz+oIWzm7x2YI5Bwx6fMbRbvAobjndcTXXjBWk2YgQ3HPtFmQaeuI0Iphh2NeAjMweRqXJG2Tb/Wl+ZjkCqsPsC/xuhimncKeBHaNqqcYKYxjyAdw4EZ92hGxcOdmG6yk4ywRhzNqYXEYgmD/4IXXqC8jvycGVkqwnwJu4gE0LSOKKjgmOMqPNgLvDU2E66kr2BJ79e8069R5H0h/qR9Lfbn/ff9096FnjwyIkRRyiIIDW7u6t/QFODytNPL0/uPgqbv7ug4/dZhsSMUcNbJ/KBAc3NNHsk1uOZpT7MKbch2aU2ddu5aUSYYDnakUh2z0SInp5ExmVcDn47wV4pGStmTmCqPR0ZSPJS9JT6FpWpJm0a21JItFbdHMnxXH2qKkY0qaq/4SK5KaL0P6yLpXk4BS7t2ky+pqOa36CMrk9E9lhmhvtrgorKX/mThNa0MLC+3ojaz6YyVhKWaTBTtD/if8NaVy5eOpoktN/YH4T5Kx55LxtJFULjQ7NDStcZjJ3PkXTA5eHFO7/REjTbIG3XkP+UOdWUVTKrP+fJj8CW9S0bQxFsA445FuNov1quG67jARj0ypODfOekVtAAfyTIkLjNpk2lGZOE8t9vmtc8VXpPVItuOXfIjJP8+3TVN3QlO2GxYa0yY+KnnCLq76KR1r6i4kCm6N/AFDxEDowroP0RpnLlbsMXFa+KtqsU5r+C3im4GIgaZYrbr6bGJHW35HAnbyOo6iDVE/nlMW+fRPIrmMgHfV58QT/+eY24heIFghXp9SepvLACtLjG0510iurJ7PM2V6RIGdL43bJv+SXzbFAl1QrIM1CbHRIRUZ0AhBixMydDhGcyYB/k9VzQmsWMEkvhsJ0SqjUNUSDp1+lyNsYRLxuN7jDdtJO2sO250RCxMNpm2hQMh2/r9Soi81gOzBzeQPEB5KMCRhYEppylWI9TMgFALtFWJRiRdIE/y9CZoqXA6ez8GcuGgDZ1NyucSCaAWaS7afeyF5u/c+L1HyLvNu8pIar8tLcJTXSzlwJULNoVk7zDwccbyZGMImtqREb7peLXEjFDAnmwoB4mqViXFsoZOx8f2z4/tx7UGsO0jS9P8vMBKdcPIZdsH5qkQHvKQETYlqSy7ZIGM2ky+QN+tj0ZaIULhv1cDB1amuW2cOrhZCC1I9W4ezvBiT2vs37uvY/cim+B83da3KWwZ6WtcmXGpeLufVAx29gcG95SU3Lvbnoz1Rvd1rV1uDJpff4XPqIiuPbPix1p/1tJXyOSnXegfS2YC+HslqF3i4RlfGkz9JbEKReox4D3IgDUy+1UPRqTqPpipwcUkVHLL188ONBRlDiE1H6roa5w/x2j3RlcTEOPYOb9Gk9EOGy7W/pPTqrrVccELRcwK5Lfevb1kysMiPDJPThbiZQ/FdIOXgvH195fDWe1eHq+eE6MKsJZXNO1s3t6b7WvTw1wefPlIWgu2RzaLvxGhY2lcPNao6FBGqlx6Zvql4zWha7c2Hqz/sG8gs2yHaiPKF10k3+RJorXuiU3YQepo4ANTADF3A1ahr+CvQNaUbok7AMkjjWj0LR9Jxcf7xCuyfKilHahmb2GwPzttgjs6IXtFfeSOJG2VNEYkMV29F50dWj0nEOq6bpOXm9qHViR2P7y0svOXvN4dHFrYalTSp54VgrpzZstOaHc7mFrcFVUpOTn3N6jNrTB4rX7p95sCR5+7qRg6OUWP2WdqTiPUefbB83VDAFXQxtqjEb4uRHnmBvhYEQRE8VMMWayueJDaij5PEDSVG5+lniyEbpY7WuQUJ62BJaR5qlDMGZ0rqEXq45thIrCI5EZLoK9/hLZr89WaZzSJHvcF0ZAI2x3EF8gXGHHG6wxZ20aMbdty3Npzd8uDE4kOdrMhydu7N/NZ8eiBm0Eb6ctZ0Nu/21tlr69Ao4qitmO26OuB/1nltLtdXTo9ub227Ziyj8RbCEt6GEN6OIv0bAzlISnib1uk88QqxcCqWoyoYcx4yrosTtvhzFNZ1JhUcARRPEcPLqE0U8QT1NQoF3PYkXoGjgSP4XHKj7yRfDQ6Z/weoeTUhkGqlmYMjSjP6gvJPJXuNi2J4veFsTdWN78cLuzaO4whJLIuLGP//9NGiWpD5PE18a7iYuwlDKB8UlQJ5NOKf+w9bx3ipd9tgSqPkFCRBKVTt6w703jx9S0f3zV/Yff3jO1J/INdPJAeSFgK+mYgXxxd4dSadXOuxGF1GjdpsEjoPnbj94DP39Pfe9MRG9zW3+rvGkqLsWy68STxK34L8w/01qhh5gAKkielUNMBUoGM6P2AN1tkwiOT2WClVdg/z5XqoiKw6ct+zc6ezp8UcA/P2ftOkGvE8HbCW6WwOMn3SGoMOWK+HE49SCkYmFyxeky1k5T6D3Xq97jOcPePDq2au1+lodGmff+Tm5aH+sFpJUW84fDq5XCEXAh2xUcYUdhSSc4l6upf4XrLgCJuYxevfvz6h0qgsIbEGaqs+RH6a/D7oBkvABAQ1v3mpJiUn23xD2aHnhkjXEBz6929zEJGc+/YYdI5B8xgc+90ZAzQZIDDwBkJjMGxqI//UWY66472negnQC3vPtA1p1kOeXP9Cyb20vhqzZ3Z8HDmIounFVhi9HX9JPIkGxFZa2fxgdgj++WfPP7qz94VeguqFmrd6/MZ5AC56/njdgiGiOGtLmIIhNRoZUbhPGppSRAW8XDRfSMC6vkEeHMwFG14BrsQGk1BN1t6Rnzbyu4263Ob3r4gtMXC6bOJHwweXx9oPfPWmG/5uZ1LwpFyxZD7mixa2vG80OuKBNsFQ/fqywUBbQLtsINgW0HWUe6atLp1s+4bikpSe3JRKmLs8S24dixnUKr/RESAUZGDhxs7em1Zl/KW1rZ7OQsZkWprs2BzybRlcctvKFkYZr/6pvMwSK7r6lpqjhblVLSmC1vncTj6TMwWTUvx0B4pnv4f8iwzYU/ebWWJiKhPVV4hN0yh4bM6rjJSUpZYhf79lWNLMtVSKlIvBycu39fWLKzGihZNfoTggBRAG8nucPe0PpO2czl8Mpra01n2F+nnBewfX3z7i9daZHs4tGGp19C+c+2r9SrOfUOrp3PWBrZLO3nPhTXgfvQQ5Uh6wsJ5/NBLPADswIP+KAS5429GShR+UwH/JOjufabzsoyvWl3TNK+APXQq5rnvFyo6ulSs6G7CThxq7BFLD7W2Dwx1FQFx4ufoQfBzB6QcpMF6nUoB4ZirGoVBtYsZiAZlEBd42HXYN6iuwD/lpEvv3vDQrZLPYSRGhnn7r783PoJaRMV4cul80mQ/6B68dirRbGYogFYyCdmmtQTPH2VN+cWZdK8c6u8dWdlC7717bwnJak8NkDxgZmvcVOsmHLp9kgxdPIl7Mzdel0ogOXsChoxH4iGPTLS1GpkIcx3Upo5elw4P2fqHBXShMb65LvSpmLK70rea839uoS5EnWUcmHMl6tPLqDy4lIlQo9J50MJB1cRpN9RxMcKwHBXY0hVeivFQNX86E538Ht3Ja8Sqr8eqqP6y26B21+cNDaP4G0F3TyRqVASLfkWWgCkCWQtTehEuc/dJcpBKntCvANl2/euVC52XM570csBoMMgXyY5aBL9TyW/06bC2dzgxC/MTUsu4Qjj0ygG+S86nFQ81rW0YQeRYMdfe3tA22DFuaET+fsC+exStk8DIXJEx/zb3+jDa5inpx1PMTNUrLFIh1A8GUgxV8rYGWDXmEJr8foUnw5v2JDQ2lw1gjLnfUxAw9tKywpi8jhEcWLw6tPbTY3UAnIbRcon4uv0Iero92LltminUGYt0hXefOe0eadDKiQQbcWaNBVIeR7hRVM3AiHftbvEhb1LVcXdeySNdGLf7BBpK0IopqFYM6ov+CH74tPV1H5NX1dANlHxv7M3r6IrQgdGxGOrqM4l8K4eKSGtFNYo3opotrRNaSUjPUKPnYm8LVq9SI3uoHb6NGRFGdhyq3HfzagbauQ8dvu+VrN7ZV5wyZsZ62FXmbMb2iu7gib4Wv3XDqfUO9d1RuvuHr7x1acEflXb37RhORpfsG0LklsmQfjvGrj1AAzbE5xvfkmXqMf89bxfiD/NK/Nsb/M7dojvGvRP6rxPgozNoYWtDV6W7wgSXiwpmr0OIlY8ktOMZ/U4gszFjSOMbflEsvihvg7MFnjpQ1roSruqFRRfxpnSl2h7si+pEjUweLu0fTGhzj/3jhYGb5jrrMECfE/Nd1NZkJapC2LHHAqmFcTJIhVSRT29yA3P6xElOKDQU1BvegYVhKYYpMP4HjptM1aWH+7NcvcfKvKB4YPzLiBIppGIXe4tQaoi1ISOwXC4e3u63NrnK6zSyNDOpif8LKYKfe3xmfO3u5eOzLLAhqSLmS4Qx4fdHghdeIN9DcB8Ev5mtBiUYtqK+ELCiVgIlXC8iQML8QCiWsAwruAkGKFRxNJ+zENWebWMV5FVdwhow8TsUBI+Qp4xt1nsBrf6QyzrhYx5kYj/Gz4+i/i0pEJff/7sPeQeWIeKO460NjmfXllJGjFJySjZVW5r2tIX2ga2T5SFcgs/G9K6JLS3GdgiJJOadQBouLU96Mmw92L12+tDsIncMHloQ0JrOhJe7wGeQWp1VtDVudMbfdGy+t6yntGY5yWoNGY3CZbF693GA2qK0+vSvqtnvipbV4X+eFXxMfoiZBO/hwbQ28IKg6IsDXgq2qSdVSF8sWFE5O+8oOVf2CCueSTOV0BQ5MleQSbpBknhGVWnYuczojSEE+3tP4l99D0vLUlQPSi8NWYz2YJz7Ean3Jgn3xdWXvHp0es+Q1rEPS/s8yYsz6XKJD77YIchkrow/Fkzrk8QWX3jIKvy1FpN9C4k3TSLy/JcWs1fHBQblSLjf4Ea5uxTko8nlk/3bXZJkNSQkoFzFR0uhaBkMsbRmsrVtDJuziXJG0PgmpezG6VL+Nb18pr3RJDStfmM8wvYBVmSdiRiZtdMPtIx5x6kiYtQFk+DYX6pklb7M12/X+HUTjQlXRL5o+YnnTwiwIfBfepL+P5r0IfKTGI3aHNhGP89EKsbDEOvg2NU+R7e18Z4WIlVQlkl8wmB3kU6ym3F658OI0OsfRuaTGg3aeNAUGTcPK4XqZKhaLXVTjEuta9SIXLniJWXl8yyv8uFbgk8nr1S0yND9MNPjFpDMVGrWuxpD+vkzxG5r3dKXT3T6e+ghB3Etp/N3pTBd692sljRAYCGfsLDlJEJ8jVdZkIJCwseQUSXyREDVl0saQT7Bu5/kfCQaOojkDTziVyrn/qL8jQw4Pi7xuimIEbm4/xxH3cwJD4WTJ3F629o5SaiT/ylh9hJxBePaDrbW1PVCpVAMr0pW9M34rYzVXiBtLmpLa6hq0MLpBZjG1FCyuO57zKORxeg3JHq7slrgrfhchzUNKHFXQ4VVwwVxTTRCjDOrlxLv3KpeNhFNmQn5QZaCrZ1TmYjKWsavl3yO/IdPFC7GiTVE9bTHKebMAYzKLmsz5AgYFyVlMc18iNlsFhcIYsIhzW4QC21nyGyAGnqjFEIwmAHmNBgoyvkI8dcylRy9cEfv6lDLQXNdylBhLWdOoazmQJ7D4KhUxIO4CQ8FV49Z/yZ3EkGXj+OVlsvkNN40yGdI1s2IB+ITNQSo1HByp/qPOhHeyE261XiWnFEiajsIJJfIWdjoiZqU/ktA6bHaBoFKtjpCJkfF2Q1rvstv5uTmFMSTG/WbiBeIc/UtE/xAolUwBlVptDHIsS/qtoUDwlCrk4jiZ6yRRRV6njLgAerJ44au2mJ3NQLwuznwmgyRHPKTSYuZITG0mobSHAYfIDSEgsyHidzQdavWGTQoyVa22kEp90JUOyuj/olhT2BdMWFn67OdGSR1nkhmUpJxVfOhepUpBsnrapCImObWcIBRqVXVkDufubiFeJJ6lXwUm4AYRMDxt0DqCJ+HLyBE2w59Ma7WMpwJ/VuIBY3CcuCvwQIAIBOT2E+oKUZ0KnpBX8GyQ5kfT2T9blKx2EjuIQlHc8i9XwxiU1pJ3wIwRB8BOGMoFY9CAVKCuPiCezUfj15b/xez1mp978L58S8/ob/I9sVwxG+4dKY4Ue8lnejY4HFark/isw7pld+uYSdh4Lh78Srb6k1z2mxFEAzQP0ojmoUPzCJ4CevgzRBobmoLSekqFobWdktWhrfnu0vqleehMTiifX7tEGgt7H995EoP07WsezubyzxvzaxemMp2r22zUjmsf29IiQZNOZz+4Nb+60131Wzs2iDKDcbofweIFnZN6VwX+pKSXmzVmDZDrT93lfMBJOJ2U7hSLoXKdoi7CIUyeaazor7dMqK0dEnffIWwZDSLcBnSJ2K/VVrdjEOHHeJ2Or87+UqullSrlL6FBqyWdLR4JRleyxf2wq8XkFGSTHklnrSSeI9X0G6ADLJ622ZJGBOWMDwAfiuBeKWmTrpPAxJsIkykXLT5Nsj/MYWB1P4rWgJ27/axZyn9KJSsEsOgzQDGlE0qQTeXNVl+97YNRXDUolzXXWZwkqdZq5FpWFUx3+fOruj037XRH1bdrdDoNlJtcSoPXunbrto/vaevY96ktS/Y7NXqWojek3AqZXM9zvtL6ttsOKRQPuuMxj9NW/aZgEFRya37nwxs3Pba33SkoNUa3RJMXiP9CMuoC7ZMmJZrtlMYsw6RRA435R/vkd8oJuZy067CUcoCUpDRbm2F9kbs0PeTWCPrGxkg8q2xtQPxXuK0Y+mOorRgOF9vQoNgWJn6tEQQNjFR/gM/EK2pBUFd/D1X4LMEF2xBcKmB6GsH5EyADDAJBBAB7HfMPlR4B2/Ajwm31G0s3lGgaJk7DR9G93MAxqQIn0c0swIHoZvwRXaMbJtb8vrOQmIQWqYBsSL7xiEfN+RWd+ojPSjFKNa9QyVmvzmrDkyG/kl/d5ZYpGYpxB1u9copmAwUCatBfDccvoefHQWHSymHkarQRrS0QYICWtVo1biPGLg0089jFDV8ymWRWKPLNO+JC5CUY1s1n0EidExIvKYxBlx85ftR3MD4wbKdlrNHndIWMSrXhX2dVcuJ1BSunkHcuh6Xqs7wg8MTLPPqr/gLa0SckiQ5Kp736u+qn9NqG3PYh+LXA8RTQIBYBclFINT+kGvg7M3uxYIrkR5LYhyTxQbM3ms/FkQyS3qQPid43MW3mvuCWcEN5kU6IIQuh9AK3WuHxGGVY0+LGQS8fN3rkGpINWUU5I1nxeVmMIxxzz2K9ii2F6FTVGUL0A4LNqJIW4tqkhc5GA+X1t7UGvykPZTNR+qlgPh8Iufc7Y06j8rFPKQ02v+VA2FvjIm7uDS2n0RCaud+L76e9PtboN1dH4ZctPhPr89ZkiLTSvwCtIDXtU1qSJ+GTaKyDTx61aCLGjANTlwLGBnXrkEswS+uHyQQZMuoNl8KMFw8HW4O5Ok5Ja8wxYvI6rJpvyhRyGUUEcnlP2LHR4rcZVY9ygppTQBhozXlJldvJmEIOuIflOU5hjJmq16i1WjVxwuVS6N3m6v8xumxWXq/lXSzci+kv5epXEs+Sw0j/aZBGQPaChz9Hl83w59MK3Q8le/FD+gr2ohbQIBDlF1VryOHM5g9vPPUUOk4c//o/rRhPLYobRifwkdq65eN7iqf/ZdPH9hSf/beDd/oXrM3fftjfu16EA8vMV0T76wWpSZccS60KA1JigMp1SiZjnKeEEwixjKgRZqUt4rU1u5IFMzTjct6KiYb1K9HltyxpDbW3hfyOSmFnNN/zLWswoUukF3ZQv+rZNRj+hUhuhCzB6Ng56kTS89NSHa6XEVwRkEMWws97mAr89ykAohX40ylPmsfSLRj96RPf0Lyo+bmG1Gh0qVNWSb51EgfMitqzVs3JJrG9mJfwJBRXvl4KOhZwXCyD5PwcXpYZon6nX68k+02ZFjuejNd81hnjN98wNNAd7WXp3xgDKUu6o7BQknlSwSm+3J6uvibO7ZsOK0Go946PbLcGNn/MYiAou1cnn4pKOtOJ5vkgmqcRuCcBjWZ1lGcp7oc6jHKFhHJxteXpGg/XIZ43asSDOv44VkDHtOiPaOF19MMt/rkviA9f7W9JubH8X4f4jUG6xQECp4ARERmL/U+mFEhPYon/IVljtmyD2WSNhcOi4TQ2aWiS+epnRg6tTMRac/HhvkWDSOtEKfbvngwuu3UFPC1amJ61i4eXwu/UjAO2DS9Qt6Lnd4ByyW7kfAk/y4Ckj00mWR+ZavNa0dhHtzoimIQCoGtCjKVYwN2sTmdMSAMlkwLexpEVqzv13RYsbI7bxGYcog5qGoieH3mMVtvi3kDKpaF2TZC8M+VHzipHnSSofKsriHzV228hWVPQ6Q6bWPKOw6TCEHC3RCiSOK/RsSTFIo/goeq1ah1Lk6yOJz7LaBXoi3INV2Xg71S8kiKVgqqqgv/DoshNaVLoOUnWAfkN+Ar9JJqWFuiPCyUFdxetLYOen1rPwKT1TG0mQeRji6GUHMJNtM4RtmaiiiXy7oWhpJmiq2FqnFUpCL0VCiaTnNOrq3gLPfDD75GvEY/Xel4xT0H3VXteka8ZLOc/ajUYrOQuTsvIiLZCMlloSzJiGR3wYAdYR62nlgA5upsJ6aUQSIIC6AEDYClYDSbATrAPHAR3gpdK1y3btXfF3rZbDnceDl9/IH7AvWmbf5uiPMwNg1If1cencvrc3sMHtg335XJ9w9sOHN4rt6/ZYLYP3XDzkpt7D93Rf0fmmuvy11nXbXRu1I6uMq4i2rtl3Uw0oU7cfMd1G1d1JxLdqzZed8fN8uCOLd4gSJ5JnhHE7i9JkQf4M5m3PkD8C+1f8guMLp+3NZfNhGpnXe1sqp3rn8sveX/p+dLP5caL3wcuuX/9eeTZVC6Xehgf/phNZ9N+PKoWMujvy1nk5hOj+DhnxReIdze+O/eVVC6T8cN0LpeG38IfVjfg4x/xtx/GI/IjGdxRJZ2t/iCbTf8MvYGPosEqfLfb0AF+PZNsnSuj0SOpVI5w175UlaPBL/HPfpRL5RJogHQrqN5IvkyrxZ6HRTACloAVp4AKfhIxTDv87kxfn6JF/jR6SwA3/C5QAAg/WdJRhMpm6/G1yj5ILhcGe+QfJFaAnrmfvvI8OpzBCQeYfAV3Bpx7HtfQRPUjeATxf6k9nJTCCgXztaY6wfkFjflaG0Py0uYF5Mvnl5KL5vzErZ6OsTQNYwGTS6dQkC6nKpB1axaP+PJhK00pZCStkIfyvb6VB4e8/8yYxR5YDDo7cHuQuWdp9Ztv0Opzq6m+c6eIXxbXdPtlt6pYglYqPhl2Gvxpe9dilUaFVIvJapcrBDUTLW+e+5g1gPtpBaz2AL5XYK4DyerSC7+iONqH8Pb+xrq92NPEt8R1e5uBB2+bri/B2TSlG6MqcN3x1pS5Vt3YMlVSzu+wrC3XO3u6tlzvnfz+olV6WlH7XJpqbix4ojhSxhh71t/Ud89LH1m25lOv3JPftrLPxshIilErNYnB7f0jt66MJ1ffNtK/YzCpYjgFddris2hNfo9x9DN/+PRnIfjKOhTd27T2oN0ZtXK+mK/nps/tuuHze1s9YbfCHANi7v916uO0H2mdH9XWN9ntGnOFeHAKhDQniY8hd8Asreoy4+qHSjz/dprDZxia8XqLye6TMIk4lakhAzkO60vK4phexIO+AiemSsn6Mn+MBUHq8iGW1E7P1nPP/1tPuaTEYqhnY31N6SIcp1LNfUUQSlBUrWrfdM+ajR/d295xzSPr4qsC/63V403v8Chv0TGGBZt27m79+H9/cd2mr/3pYyvu3dln46hFjqiF8Uf9Cw5+fvu+L9zQrtfDeEveHjSxrNGln5tztljtembtF37/2ONzkxtNnqA9i2hgQBZrJ63HvVyOqv1+4I7hHSFArwyfhOuQn6iFa0tKzoteMutorALHJ2UrsO+gnd9hkz2DczDJpNTgUYpW5LKg1BVtPhVdyBulZmjS5tKdNCtuLo1vMehJpZrdUd+d/oxRRyo07HPwI3iZbG2zKby/RxXpdATtgnwBUWzkovfeoo522kM2rfxQdZQV255duCDtL5J9TBtEVg3wcsIDpV6KDN47TMWBH4TB4qNmU4gLIvd7+XFTEF1hg0yF+PRREAw4oqEK5NGsOa1ju3YXvQtIu8cxWcX8Kd6vKGZQBSnz3OgEUs+izXcCoaROIDFWYewopNvsLLWguqOLxp1AWtI6OQuXyAR/dzbSEbEKDPU88WEYmPCFDTTyNFRPV9QCQ8qMUS/5MV7HUJCScwL32eqwOJfqQ9QQmksHkp7xY7F4j75L13qSWIPMuY64pqQE8S6Pu9vQZUQTPOru6gwu6MaTUhkMtuD2tM62q+0V5hrRCcw25paszYg/e3ruFXF3mlBsbt+KNXAPDF3e7QRiBGDVjSIU7FxDPOchSqlmNJ5wwpEbKzpTkZbBK828ezCsk8FFSrnCZEg7TW73EoN67gWMh+p5o13LEDKkxo2xnkh8RSj24iUYIVmD9vydZq/DZcg4fFo0NyqF0YMs1hF0+C0VrPVKWTkZzJ4k9gIWuIhPNpqlvFjSx1nrnSEY+tmL6Z+niX1pmE7LAxUon+K3ZStQMSnfWU+X4XX3YtJR6o1SD4neoseJ4ZIeJ+RvfT2rtt/QX51yRiJOuHz7h7flDeGiP7msw1s9oQ0WUvc+lMx5hYwh1tfxielke8QIF3ZuLGc8an+QfDDod/buKIcWFaOcItSzCt7mSLj58wZfsrrFnfXrqm9ovWkkz+su/Ir8ANWBYuWuKTMInSS+DzgUA7TOuB3Q4a3Aa6aEHUQFao8l0z1pIh2vwD2T8t3IQp8dnxUPNTsTuEQrXc1UkB9QOrLl9a03ff1IeeT93zgQGxtos3O0QqXg/O2jxe5NC7zhwe3duZG2ECdHBuTvIymH3azpe98L733f9z40qDY57emMI2hmbG5bet0dw+vePRayOCwKY02WxfnQ30ey/G+iLLvhMlGWEX2pdkRf3MclhDu4fEbs4HIn7uACU1PqbbYKTE/SOy8Lqq/Wf6V9+SP/9kD1pyJt2j905kND1f/xlA9s2rNnzQ0jQcL7yIt3d0hkKL3r2ff337I2M7c5vvouMd7BvNaCYImDLrHzyp3HlW6dWweU1gpUH+ODUOyNAoUp1TakWYRJ2c4rJ2Gv0g7FcGk7lBaM3rlnMahEOxpSFDpU3wUXKfCqWqVaUT0J340u0ZttyDORoFYag3ab38S8igY2a8CorFaVpoAUlx6pPkQOIPjLYOIU6CV2AxUQiNGSplsV73a5uuMqygCKWIDuROYiiKeUgZmMFgmKMG3Z1o0kRTiq3bnoFYWoUGazjanNZl45XXPMaw0VRV0CG7rkz0/WUHMKa5oFwYlsg3s8nVre7vFHYtWnRSx04F6JFDpU74L9eOYYQ9UTEhZoRqvuN2ltvlUGTXXOYEOKg1MZYj3R2KJI7OrYMfptRofZoFpkcuu0ZhvG04U3SQbhyQeyk7RQIT553M6yNmC3oVheOy0IJuSEtU67t5l2zWdPcAeYphS74aotW4wkwwvVv4N9iIg0jYl4inNmgsGMk0MTtAs8+c3WRBW5mTZM1OrdjPQ1hjwV9LdIdFyD/Ckn1QlKYHDa6cSe1G1TIKx5mngCqYMeqEUujA8qj1lo9EohJ6Y41b4DeS+dk6ndNYZs2HTsHQlSlv1y/6W1oRikPLusYR5qHoyNVrIyIbvkusWLD6/NpFbdMuDqtZ2US3SRw0NOj8HoW7F2Y8uRf3tk2YqP/+ie4VvXFQws+S5XyIQVQWrdXctX3b0mrlL9mDH4rVa/QRn2VJdYAnKVkVeW7/3uu979vQdHdHaHvgVIdKGMyBYmQW4Sd5u5S+o288kZYIpu5yrw2pLS77/Elje1k3nbrWCMnDMbwASpHkSkEUeYRAHc4uP94ijr5FyMJIQM7vReH5O/aHQtOgIP1cc12OG9CHYD0OGuLJ+cYfjtIpRiPv4KiyHvRX6S+GiVAz/aNf9A8jXkN9LYeUR604zu+xD9JNKbbyC9KSPGzBKPgAu/ga+i54WBTXqeQ+3bjhzd6yfp3VLWOdlIP16tnwt81dW/f4W9kHBzcorAVT+l1uQ2WbwGRmx9knFwcOmm21YnZaxapdK7TYGEVcmyDOdKtxH/UAeypnuQTP0EwdMGSk8BH/G9mZYWY1v2aeI25HuyxF3ACBjixyUVMIa3e1nBvl1o0FBs5CL2cElK/RPf3rJYpICU0EmSP1G58uFIzi3Iqy9cRs2wXOtKBcM5lwovha2+DgsKTk6KmCYVvAr+sSrH8idi/ZdKSRKV1WE4xWkUFI0kWMEbbNrqp6sontGqazaC+AOapxnjXYd5U67ajoSvOEntnM/2BxrZ/uZGLMQfdNq5qjMigefikLukZqjthQRSXk/X0Xn+dKOfeRzZIwo9KwE6Jp0RJA8lg9yLXHlOrghrnZTShV6UeXu0Agu1p4uSL7XEz54p1q2R7O368pROmKu6Qv0GgVComSHOmUZ6y6F6QK8lFSrmYdEw0dvbWvxBGI9zoaLNbxFkCXimDnv1X9dx4TZbwCLI11WPMWLraYk36OeQvm0D5Zm4oSWEFBoKRryqJNPS4s0hd31XSQDe1m0tRpZ0BLc5dvE15uiR9mwhAcelDHGlCA5Ris0C5at377tSAxdxq7NY16CfY214ca2dIarfp9p63C12DVn9AYGuBoNJG5MIfrWllHBxP6J+pnLF2kNfDsXnBTJ9/juCBpslMn/+XxpXpyJx3lsMz50mitF2nyYeqeuwBaI/n5j0aCuEbcpOpdAJsb49v52NmrBZIXc2s35de+FqRxAnREM+vRRPXtYtBZqyCbJpI/uCWPDbkZT2FU/JCQkCKs1Rr7fFokwEX9S6rEbldwIL3QQkIFRaol5fzKJcGYkHo/D5/g8vcPaXB5xVonkySp1DX92w9MGyb9noMj/8Rr0pm+i/ifPC/htU1Py3o1JNBNmqe5CtwmtjQ3hV7OfFVbFP4lWxyDBpdviwbEg66eKiyFusab1n4N7vvvtd/3hk0SA6H37ufeXqG7bu7YPDO3pstu5tg0M7S3bCc+T7Dw53vvtfH3rXix8e6X73C48tu2t9qjBxeNHK96xPFibuQjCLsIkwq2swPyb5nEhXHUf86EAxRXoyKDuJ9JOAgZ4CAnLsVNM0zQXw2bCN23WVAsoVunTQza05yOMd+z974zWiRso6uASSmPCwv3dXOVT9XTqhi1quuSnbGdYRP524fyJVfbqZDjI5m1t6zarCEg1NV49aEz11mH+BYM4ir6D3KaRMvziT5mNCroKgDnYI2FjaYwIKeaY7OkxFBPxRzGiSGM02WkKKlbWXmnRsEl6h5UgjAJIajsxHPr/g3O0tsZxbTY6oHYFkYKg+PeRrr9h+/652a+uSnCUa8PIrGUX1m0KwM3/zddmeqEEnZ2iSYnjuP8PFoLZ6Z2O6Xw/6veV9i/PrBlp5xtnSFfqR3UF8157y6au/0Qdykv5YeOF1Mop4bDFY/hTyaw8fDeaCObWjQjw+BdSpkxBnNRkUCumK6GVG8TF71LGQju0wYyddYr1ad6LLm4lcpY3x1ft/RLv3PTbeumVZUYd7oCk4hksObOoOtEdN4d4Va1YsCHfs/OCyxKr+DC+nSWRTlWy0a1nKk/VrIwtXrl3ZG4EdS25fneQtDq3G4DK6wmbG7rXxrrjdmw55wtmBrb1DB5ZF1QYLrzZ5LVaPXmGymnh7yOhNBb2hzMBmUR5FnIi87ZF4G/xcxJUN8ckmxCdu4JoEFHKepo0aikcWYtq2jdnVKE2daZSm5vcBNrf52CTwF7BjEko7VBcUKkwtlYIkFBwynN9sazn/XIOCXVL2VfyXCNDz34NkLoz0Xwz4cWePw2Jnj7uOMsHt/HbbvCrouVQVvFW7jnD3wa/ecO2XD3ZxjkwAN2JzFpcmEiMFO+tMBSNJBwufuOnje9uzOx57F3FN3RbNfX5sRcHmKCxZTGxvuCpirw7ZBIKvE6y6qEvH2MVdOj5ZEsxcYXt0u9RqY97lbPTouFqLjr+8B8cYrfF1Zzv7A2r6SfKzNO8v5VoXBgS6+j9K0tqea8naGPJZ4p8ozpaJpQpOlvo2MUOy9mw8joONGK9nSJKz6Ilr5+7XGTkSJ1PIj/oieppUCprzc8Q5Qc9SFKvj50jivKBjKVofFXtwsIhXnhPzaEncfeO6KRVnrRCrp/xmgJ0NJefabpZpt8vwzMXeG2LrjVfEVP+V2mzMz4moKT67qnpap9J3FhIFl4r+FvkMrXJkY/l2A6eFR6ofa7jYO4kF/jACWKHhqjcj11ijIGl9xIdg7EY+0HLEzxHQirtp/O6YW49eeO3gH6YYN2LsIgpdmWAFtktJgozI4PPLBN/OAj8juRz5eoq5TaEIxekF+HD1WoNO3DXzHt7MyylWz1cPwGOCdjuuLsRCMaPH7bcS5WTBjqSX0Vo0XUaX02eZO54SZVOEWZTN3pps/rrp+pON62PgZalvBorbp8kfgCGwGuye0npWV4j1R7vTaVv3ogqROIpj0+7lJ4lFwAZy0Fxy8XHYE18aJ+Lxth5hraeyePGa0JttQyteNY4MfFuxVDS1ktIXslkp5yVGgoKUH6x1v2jE8DWvsNX3ZztQoBBRiuGl5GBTO4pppB8Y51By540KnctUJAofWPPn+lKoNDE931XWa6ovzHeoqJ432LUorueWL9UFwxFTcWN331v3qpibtEX4iMGjidqIw019KxC+xZ4L9GEUOyVFfLvAXL0Xg5yibwE3gRund04svwY3KEkVlgM73mQWCk3onyYmgAJZmgNgAsSgo8TuG8j93/ae32e2lVeehGUwDAZgf4lZNwLspHdYjbfxjEySQ6Jiw17d3NnZniw+zNZWsyDT+9OzZ2urGWqbld5ig1ijfQB15QYMF29kN5oaa59JA/Wl3iNDeI9TfSeUNtgWTG/O198q7WxuMGG0BxgZqRd4b2ZRessua3Ykmxtq9auUnIIiaYWxbXBVYufjewula96ziPeqbeb8jVOHCut6owK5Rtq9OvfK1fdQUe8noCVadCU6Qhqjz9aetLqsUpcHZ8DJWmMeq8+kMXrMYj+Ie75+S5GmLaX4ghtXpWmG0wp1GslmEY0OgrunVy0prcU0cgVLxgNPE5vAdsAhChnBDuLYseuN6LWEOUkcR79LEweOLdnO0nsGrXgJMLtxwPd/I4nfe8bKfZhuHSAP+48OjogbMZE2n6dTT9PKI9FJmMu8yjdIdqWI9K+g0aV7O2WzrCMbDuc8Wln1pUsIZQvOE2rz7r+AUFApx3tCcbtPXl19EyY47op7QuvEipaC74RY589faSOpSD/6JXo/uAMcngEHdy8lK8SGmXJhqRoFfxMlNtuVXYpeB/XBdRXiQIk5OPzH0dVvDB0uX4vptA1MwP7pG0ayZryJRN1VtuNNIy0jCyvQPqnolxRcFun6OgFF9SaSTmweyj+PfPXTYtEj8We2kRiutO+k4e69PdrC8xZTbtdjO7c9OJFo3npi1spljIJiBXei6By+ruzdJu1T2aoLFAO+tpDB5FfShJ7nvam+uhTWe6bUO6xIxL0HEZc8ZlkQX7B/LJVc955VS2pbVvaP17as2OMpQc3Jg0tv2QGPSvtbci2L4kZjqOiLdfs1JtxtpUFaqduKp7kvCyJtm6zWRwTZo2PIHvWDpWDf5FLqJHED8pfsxIKSuq0zZ9YldD6fLkF2DuAtIUbQOfBczk2lqBepn1PorzD06oIhRLhySX2X+gE1oVb+oTDi+nZMtEtieUJMK+N//umV2j8PpMV+1Ox8dvViVDfnjQ2XGK2L/imHpoYexyL+uX+3dYwvmG/oIdeotpvUdv8qrUApNWxwJLnnoFyw6RJC1Hrt529o7775C9fUu3ykrtDlwxGyGVQ7TC613mgOGh1ahlRxy5YZkMOoS5JU563HD1/e+4MAlguvyQ4iPbYd3AJumIlGDf4ktjJFZsP1eNv8coOhuKNCvKfEgr7uIrP/+g0UvacCF89sHlrV78StQYYGEu1ICkrKvnJu2F/mhw9U4NAkPSIamx7R4cERnpTzEW0NEoyimCdpSvs2dUaSUPb2+4HUtydfpZOS7GB26/3rW0bKfX6u1kmJ4uRMIBI3tnT61A9L8vAI50j7m9uHhFffs9HW3RYzq0motKQjfqTy/AsXlcNbpM5Lkb6MJZ0puPKbW9OL4lfqvEQdkckUclIb6IxctenIyLr3r2+h5Eolp1Sq8T+N+NZtmiR6KZ6mDwEteAI8PvPww/uewHQ6enhiYmjtVjzap9vXE2Pxtk7lkHtoH3odRt7yPcdaj9x1+InyJxDJZj7Yf/3Ww5hmwpHyzcO7h9eWFw33sEyMSqnx7tb2ERpTODUU6B9DX5+0DIi0nBWp2CMRNSOlErM1gyRqtaLUGFn03yTiXkKKq5HM8Bczgeeq/CC1I60rRQeUV4RIrUlWbktrCpHqXFdEpG0hblZRUGFLhxtdtbZ8YHW4ue+WuBcXc0swLHKL5hFGzdIG7UfqRrB6FI0CzXwTGLlpWbzfwqHIQaWRa80efXsG/vgSUhKWpevfJxJeoWIvI/zWOittwWv+sC6g7pXJESsJwY7IystZ6XK26l33vvUJ9FuVJeRIhxEXDo4NSH1+qJ8h3tkM1s8MDHjH/HhbZYIzYovHrPBqvVpQzCYUmEXWDYyVl+JBT7/PmES8crxYjgzbh7kymGcAqenPacwAWTFLKDT2S9Sw/1eRzjN/mfoZQqZgcRvas5/B/7SgQfv3TSS4RHSvSILFwZGblscGLKxGQVF/SCGkyMpj7xiZIvnQ/dXmsIRX2SDSodeCbTPZbGG7HmvOdU7nQhYj+NqWAjodGxlYuF1nwc0EZnYNTfTjPV/TYwOFhVgOmZFy13BL2VJz++a1Jnb6zmSlvBjGsbiQ6C0aDrxz3Sl9XTYoojXlZLUB7JYX6liWVGbMdJHKvIT1r6Qye987uOHwWzY0eMdqst6lRsS/4gHE14+AB2be976tD2/DevD6sbHukdXYlm19ZGtO1IfdXPdW9Lo+hunhOnTg+ofLD2Aev6t/2+rrMR00h8rXDI8Pj5RN1uJwAK9vG5mxDgn9A1gN0nU1iHMNV1OCl6vAKyP6LYKrv5nq8xD/fSVNV+sFhJt3iPFX4KJOFIjQSl/86tou8zZEjdJcSbu9nbjsb6DmRBuJ+4kfAjqwEiybXAROEidwoyIkiyuXuzFv5FPx5eURLIGdA+44ovxMPqWBmgq87RidLweHLaIYnsU76es0ns28gvz4f768OEC+Dco0Nyp04ISOgSJV7kIk0uZRqTxtkUjBrdK9hU0ZPrDU2BJ2snKaYHmZxmA3tKbgm8Eg9Z1A1qVSubIBf8atVrsz53JvhS/J6CgYVm30WVMhSkYjFejx1/yKN2WLRZwdBnfPLFvWcgvG1Ex8PL4XuQ+njjFx9Cq6kBxNHd6A9+OXlAu7ireUa3ibpumFB7AsbR3YUF6DB4P9Le4iNhwLy9nhOkobhgOnHMbriK0Htf8sSo+22S98Syy/BcKpKxiSy6kgW6zyFKKRAv5HyAqRaMGDqFCTg+rMn+H6RcEa01s8+iK2L4hIhmRonkgOfT4FzwVDb5tIV2Fwtfoyy3M1GlYfqvH9TrB9cnWN79OI4Xd6vTu3ZjDVuHJvd0q/e2sT4coTWBKWDGS6sSSUy23DsQrsm7QslfRdpk4tsU0WJhiu3CJheP6qZKpXJ6CUKP8rBcO56MaVxpaQg0OYxf9UvMLkMhv8ZtVfJSjarXeuS1NKltUYHSZ7yKRUyDXeQjfxq79EbCSc1+TmfnDvzN13b/zQBDb6e7wI+6cQ9pcjgckkRjHqNfdvXLBxQeamfXuWZT/8ofK9WEpu658Y3YPRflONHsfpm8rbh9cML0YkmGlbmihHL3LB61oJS1GNHmfq/hcmyaVx1XwJ88roFq64AOOdyNjlsnT+i1gmjMmQA9OD08jVBrs+n8Yy4eq/ccwcDzvEdR0KVi5X66x6g8+iuljsruRaBy6xNf8vb28CJ0dV7Y/Xrerqpaq6q9fqfd/3bXqbmZ7u2XvWzEwmeyZ7QvaVJSFgQMAgCiQgIooPnogiKGYmCwNBgoK7CD75854b6k/9ub24oOhTSc/v3qrunslkEkDf50+T6a6bztStc84953vOPfec+Zz98cLcemvfogbDbRxiOEmSkOMhfGaBNQhvh393rpGRX2xjBMyXgphvD3btqa6ueFsFxWTH+Zp4YswDUUd8R1wyjZ85o4rD17h7Gn/qlHHN8vE8WmubeivjvP+1pjI82FYJDYo9jG2Q6cN66vvuNQw4B13w2OJC6nyDwwtVYWt4UuBfwoTEAYTdAIXaCXl9kL4qFKGL0wyq8YbigJLZOCBBS2lPJKy7GBmmLnWmi82hGjIk9162xBtDK1ARinkhwHcPEet1TaWH4Nr8MPbxp7Hb8DOn7167tmVHK0IAlXCY8/KRjpadLfeehby7FaMRRuQOcS3wVeEr6DHY2GDlVpq8o+89PXa0XPf37qhchT4s72mNVxALmbFKx2Bm0FtRNcB7w8jVqu3NBYiQgRdDxMslFP3TKHBh0zcLQOdJjPRQrW6fRjxbtw/ylPIKPH3HIHDeuhSQZ0FguUlAnqgMoIPPXpOzLBIohnYuyO9/CgdetESHVt6xKoYQKMPUEehlSgoKckL8Aa7lEazzlN3u7hGK+BndSFAK6fhAjwYt2lKvu+EIGytkHc808OGrtYXp/Ze9MeIPV15cC7hds4uLd7tc/8LSEaoc1nVcHq6f67DdZdnixYm43U4LVFkXj7fuQkGmqevWJtBAT7l1P0+mU1t611ZWoQ+DPQl3K+/d9lSyg3NoNrs+GoQTvFtIPpX6XZHwn14G4nzD4aFklOd/Q9ah4zs3nvS/KMwLBItq/Plv0Y/52O3ayXI/j+42u91Y0+bNTM/yNCp7epJTMsPToLdMrR0qV9KV5mYuinhj6e3HGLR3wVXEg1iNI5D0pZJgcyBTXkQ8Uddziq9I59kMlFlKv+12Bnh8Pm09g9eO+gfcCimBCjyLVUanHjUoA2NCTMLaKJsVba3tXUhIWuOKZy1o7wL/82VqOgv4eW4J6MsX1rJEEupGFa46jSU+uAaOYR841dZmGkZlsU/7V6+W71Qg/8i0yHToFkR5nXyX3ARf/iNYMuw/VNlZOXAguQXReknvcAWaCuvpXM8tZoUfVcJOVpyD2sGjkDGTklqgnO/8VvOMSkJUYc6G0fywwmw1sncM1RZi0rvjncSHqC1UNKt+/vJrxDN03Wiw4kG5E3MLdYMB7+C1Y74eP2KwhIYMNjghEIN/MTa/LhpiMKqLRklF18/lyJVXThlxW1g5c7jdO7Tq/aujcoXCELBa3BqoDsVKb2toyRWqq/E1/qv3Et8i/hMrQquwdiplG5nG15xCvcZ7UJl6ecCKjeX7Um0jNpG7HZUJjvZDxN5dptyD1F+0Go8G10zP/OQpta6iMfyNXITOvYT3na/H0GsFh+uZDt4FQHgRXJTrjusbe0iXFu9vP/TkzpZtizMqVBZezEiYSGVzZ/N41uxtb+/21+v5B3p7KkHaGLDbgwbqkor+4b0ProvQaq1cqbfrbD6dRK1Xc6nRwlJXys4O33Zi/TXP3tqr9DSH1jYOxb3e1Zsc3dSU3z6aYl1Zf6MuK7ie+Eo9z3zdKYqv/3z5PPPLF92dreWIEdhuyI+XyGGsD1uCrcf2P4314+emRgKrp/Hnppba2tBaRNxp4ndvIXc2ttncXX1rF0OX6tSKoVhfATVPQNx540rceS0FDTpfHmCWQa+eV756/m2YdEl22GwlPDCnIjQ55zPxpfJ1T2xvvmokqZUQvF9Lh7s3duZHmwymts6BwOrD/fZ60TylK+PRx5IZK1Mrm3fh2/Wy2HgR/mwpwiuBgyqtitU6OAviIMdzcNwad6qbN98+hKfq9Lzwt1h/xso6U168vxGOi9XqTPfNrTfN19W+k68D55zkK2mfMRoxn1Abe5LkQwQ1YjVItHBlbHCnp2/3gtWwBTN8xSLYgmxpZ/6Oy8i9WBjrmApgEjQZC6dSizUkcpaDAUvQDD+UKU0QvhhXDzPIJ4YJzlOhwP+otSkQPGR2jl1bOPsclxHQ5C5DwVIfpPu4cIZ0OZy1D1U+XsxpiS/y50JzF9iGPhrPymunRXOg2iir/nBGHhLyfoR68ijvp1nI+wFra/lAvxaJ+PGW2vgyfpyvXcqPt9XyhF7GhHPNvyYfJPdh92AfPofl8RgEAqvxLqwd24t3nvIENYdv4y0Ta2R3tW9u17Cspn2zaOhmbOhwBXozlrLlmp786u09/l/GBn45FoOvZemf+7b3L3ujZ+g2FlXDNFbej2yUjLdRPNRNz2aponObPIZ7tX72Si3sACpfR5nIteQ28eWTF/D5uau6K1YsnZOichkDRT6Ii6WsK4YAQa97m1pH0qxsq8Zf8Lqbg5zRIiOkNCpbOji3bOmVi55mluzMaV2s0ZDZ9rEtG+9ZF1/IRFlcOrliXvHOpmhXlNP5so5o3tQUXKDeafHK1VI7t1W8pEjb6SvvHovNzaiYa6aEmqmkA2LATdia02Pt7alNaZ7nwxZfCku54Eu+fHhTZc0acdo3jFi6vJKDLD1TGYoMWiocii2Je2sIBGEQhD5QZZQa8niptquH4g3zMAO4Eii/cvpKnYdEzjsEEUGvH+3JSWViiTvIWQJG+ZwtPt7Tqe6aUyj18lVViedne3jwCEAuu0zHj7mA7wplV9Hag/QVdZHDah/4Hr/2xvg8Lp7uooRoEi620lS8XYnsT9hmC7NIKRGZcHtFGUb4uiVTgZqy96R3SMbj7NJL51EXYaHpDGppiwI5nO6fId4vQs4GBtszh0CU2nNZAnlcbz22MBmiusuToS5nUtFPoYqZgM+LsO9UeHg5kjVO3iG3wBeWCY9jw5X2SqXSslyBnn4qU1GjxCjv0OpZqMuL2UspHuS+iDyMRlIUT42LkC13SULTQpR4G9hKSmmNO5YzIyehevMcQhGkROmKLUwqcGQWk/I+4Vyn4/pITKtgatSaQ0SLk2PlisuR8a/1Rn1/vXQl8/SVfBSu47uwo1Mbru5E9F1zsx+JVcc1HUoTIrTe917faEfGx3G+TMcoiW1ds/vw7sNbKb6Y6O29N1eurnT6TWsQ4bdWehHhlw9BNvSebh3i++4Ia1zwNEq1U5hordcq2sw6GjW5vMg3eMfr/B0LsPPSjyLJR5FngFwGziwoglpvn5qc75rDBUrjWYirlNr7tjwF9yLF4634WRnxdt2B5i6SCNdYJO9w7cwyfdYXxWp6Rfwcr1d+IegVMllfZ+LH4Trbjl01ZW9bxDv121PbFdsnJrYrCPMwEoyOJAJiU17zYuTaKzYNVQbbKslKPh9ehJkR+70VEVpwuprdFpYb79oL2208x3lWx3nf/t0z7B3oLPDJuVq74Tlenit4OeSa1WjznHyB0/ifL+OrX57ul1d5F7v6kCd8XWAeZ3XWcNbZOePDjfFR7AzvI2bxZ/HNpA2LQhzXNiXRNU+DJ09hKAIzDT5X1rAOh1n3wXicMt8f2Je7j7qaOICVGpnvhTh/DKCR7I48g8s1WfQ1nL+5PRbxzb5w1O1cUYwNNzsDi65dlKEMIUegGLVTak7ZuaNcuard/lzGlbTLAy5H0oj/RCFnWJ8roIfYJNkT1Zl1dh2l1qkSIb3RxhkzY/kPSlVGtdVmsfDPtxI+31kxg/mwHNY0RdkTZ8EJdJAOPF1WYRo7pYg86dpn3KU4kD5BXl0DEUJ/mfOzKfy1xC7xPD+pVpaslv2gE7YK8bPO8uoWW1MiwnkSqLISxfksVi8nDS1Jt68sGL8p03stlrTHlrGZvQaaeLNyYCxCc25DRqEUofqXSjElJgj4o/pLtzMxtqPHlg0bHeH7PR5jqIlfX3n8C7iJtGAJLDNlwLzT4ExZQen+7WVUteKT7D7i0cj0zPPIM4wEPiO5mvcML6pXwdfiaDBkzvErsVA1kX8s3ESQUtfywp33REf2dmpCfi9HC4expHJH0ppva211Z32MTCYCREZtVNE6y0fuGrl2yAeFlKVVerXCYmDFJvXQyMiA3inXO4S9xmbIj4+JaeiLZbDUlMyYQfzAsCg4VVaq7LuMMiLwWW5f6nPMHEmb01Owlpj1zroCQvH6mCtusGsl0fWtXRMFk7O8rhQb9KLCBVYfJ/uSLWs3Bwy0TO+3mPNu/GcCB7LRRHJ0ZyvkS9jpBDqJwA5Jtd/jM4WyZlsuZHaF689yB1w7XiyGtU/GoL46ccqsUpl90+CzZT1mVihkojtP+J734T6fIXivY5/sAcPVs+Us+OVTB1Hzs3I53UVMmk27xe8wm6uPse58MNiedlJyGWX2ZXuiDz8UGjnQ37+jy/EskW4yB0wKnPir3WaN2FgZQ+ndHqsCcu74A5VrRsKB3vUFfb6otodMvDxZ8C+Dr4hNWBaLn1KrMQWE1JNlVcjnkn4isdv1KPdoaI/lgGIPb3zPC8HVC6kXZ7dofXXzyi20O5CdjeCBr+CkhBQ71So9K16lYBXyCRnntVq9elmHAl62G5tGc8aUiRLj5PNao5ykpGqrPm4LBZ3VqyQ0Qti0BDzgDIZssezivFUipVRmjK9hYwBv4NeQJqwVG8RWYQfbaWwUfAALYGpwDPra3eBuLIkVwbEyJQknJZJkmPAOQXZNYeZxpOccXtH9hT2B0ft0leNsTEJkTzDPMzjDOMrHs/uWHXNc2+AatDvnXz9fKNXqPghmSMn7ij86Xzvwd8Uec9lLWsxdUrRUaDEHalf4NQq6lZa5y6vz+pBCSllNRzOLMqbA8DXDgzu6HVG/2eq1GW3ejtU5a5p7llb8OhLQ2bRUxK+zaym7z73BpGpKuUImSvQNt50xs7FKyiiVSlU0q8JJ3BBs9QR7MladL+P0dpqYpMVV1GuLsXhfk1kstn/EHZDrrKzbx+jM1U0cB0Q6i9Kop9R6wXdbiX8Zfxjq1wQWnwyo0WK2YDQUHxazqAJ6xWR4n2uX/gB5QNhpmtWsFx1L9F25NRz+MFyxVguUkkDYlLFLochYfBw1q1jjLWNpDv9ZQ0Li+azHVf1M/XquSnW5PG1LCoIuWgTlPgx1EeoL50DVP38PJ4+BE09R9t8blXv5Sb9+yYHqxvRyc/uk2WQ6QZCheofvOpk81l6Oxkvt0dl54VopJSEICSV9JhMMpJuCQk/Rme+BN0ATnIcL6hHf05gb/G4qyGBQPMuUPvJ7n3Wv9jGSl0B+Mi/OmY2oVtdTqEG60LwCXHqsRZ8xy8QELRPLFBqlxYoIZ/FyMiZW5qcYwV9Lj7e4xJSMtXABKyEi3CHcvdBcBX4fh/xuwlrgGkuCJ1DtCch1Dk77GYgiKPArVIECdWPba9mlqnO+xnihBsXF9aQv4XqusbvLAlRT+rjMGLTbofkh/30+6+8gac5jtQYMFKN5zyflsjqtGSkwVn+xAP/T3xbOKdBwHVk+XH3LpBeeCVjgMwnxXqjEKeUuft4gviDjgWX+PGZ5PHuvBr1EKmgjerDyZNaNVE6sVSUskx7w+bKWUky273NMFva1ZoOpvcED+jkUqx3nj58XGqhdYcHMv0asFzp2cfXdQpFKpkNs18v8AWPKXhdXb9CUaqwodzzhSqzPVJYajMl4ytg6mtRdflXNv8Z1CvhfPhFLhQwuPe0pjhVq8vIQfP4IFp30qGb1gwKzKE7493n0jr31R1bzWrXWxOwKDzv7cEg3PITqEVl8gm6wQXNiEZ4k7k5szLYuTukveoIcnPFjl8yYnyuOFaA9fxbOVQMtugv1KkAQ2QbRlYwyPsTucz8iIMTLlViQXFRiAQLryPih4cXXDXuCY4cXL7p22P812hJz2+M2ljbH3C3txJs9B8ZigcG9fT37RyOBwT2D7paIUR9u9flaQvpBQUetBG/iZ+GcEH7NTdkTFCKhjsevWkxHJeJ2EYkgrHmv8pq5EFa/MIS9SJQbVLwUwpbWFo0hn1dXlwx04jThjm8qllflTTyENWddtgykNYKwfQdGIzKVSfUHFEpEG2b4LyVwKUDaxhLx0Z29CMG6gh/2eBGCFdbb67zP4TvpMmEs0nSMifqif5+L1dn26g5gNfEH8Qsvzi1OPb/3Vk0S+OKB4HWcpCQSSq6Syw0mm2quTHN+r0utsGolBBCdMznhOymSqu1c9QsXi0IL/AcykUSqdvBrtxXKAwnnWcK6n8YK4J7TjogjwhinweOnMCZ0VxK1WFZzxkoye8xYIL37qGMq7hjJA27+sCPC3QvUQZgTG85C/0g0LyhZOwgnwslA97qCqy1pZ+B8pWKZLZRzuyP+1u6WgKe8ImvPR6yQyGIpKTYH0lafM1SsFIPE4XhvwkgrWMZq0xgUJKtSGCx6k04fbM9GOqJ6KS2nLXaNXi5ilIxFazDpuEA7jwGfBV8hH8JSWOQk5rb7EU+UGpa27/E/aqQf1ewJPy4RpP8lPufhxQsv/mjWlSiCeVBvDhwUPD00Br4ilRtcPs1V68oKuUJRQosV6aB9Cni53+Q02klSApWn1eqSyyTk+o1vIaR3tQS1C4A/rkY48CdeD0OyxppufRZ/mNRCqxmdlLkFR8KKdIvKLSOCe/V7HVMNN6Jx+HQBJ2LOzhd3UQco/GFXwuBQS2Nbcq1jKb1Mz2t7WTBkzNngGuCdiLrXUEgkPG2LC2AYST4Bf1T/I5f3uMCy+rVgDxz4V4h/wDl3YkuecjiTXDyujSK4TTu16hatVFIsaksIkaok2uzeeFFLmAN7zQfkB7C9s8V6GqURFujshFLqLtu9qb4Pe0nzJuIBKy/59xG0Ke7zJ8wMPg7wQVS5xx+ImxnimESEqvnb/QYZPoGD9bhMC+2HWyvDt+L4cpzWe0ktLpEpOUM1wigpEercA+xyefWnjatX9Xol1AyEmJFV72MYsEPG1Byr4/UrFDsCf8LvhPRxYq3IFr9xUiql9JBAp5ycjNNOg6fKDMVZ9upk7F7ZfuJabE6rpnqnJn6pCawtAWK2dEKuUToB3Ckut7qCHE72f5ciNGGvy29gxPvwjbiMC7hcQS0Q4yqVXASn/Vkc11uVYlymVlVfBKATNZ8iWTOHeNmEfxMXkwrMjyWexpTgzTM2LXxhrmncX6ZlTtUnjXtY96PkfqgQnof/zy2ZUC+vKJRM0MwWuYX6DLGP98DFUK6k1avVOhzq1RdOyVUiMQQ2B3Qqij33dai5SEKns6ikJpNDrlGracC6vfBaorF4zE5d9U9ipaVRZx3HyRug2eAw7VNUWUfepOQuqrNeIwwL6tVKJQCTaG0xZyyjx2VfkiqNPqs7qCRk+8hxWikTSVkt/StKLhWJ5Vr55/l7iHy4g/wufw9jmYY3OUICdJ9N/H0mLn8jyFdnwh1r0omZV6Rac8AGbySiDpCPyVUUQak45j+hk4tupHgc3YdU4EXxA/x9rGVF/T52JVByo1jptYkr3isoN7pT3lhaQylep3S2kN0VVImYa8Q7WDVFMBqD/Guy2r2O1+rTHyaHMRpjMC3KBDh9Siwj0PGx11+a2wJGQNrgcMvISHPryEihepvou72FXBf8U/1M7ffcOff3nLvi77mzvi9ePSD6Vm0ju/qEQGM4n8dmf893+N+z6e3nQ0Z789lu+Kd6Cv6e/zvzRxwjt0IaBjE79HvwacyB6fC7ztCk1zykRAm8P/p2HeTUtUddJ2rmoR7wU0AZw3ZHyEgBE2PPBFAlOFLuzPKJ73wifNYpB4/V95CJD0KREUvkGvk/FgXzLpZ15YOhgptl3QUkRy/P/Br8l2g3Pzfkk+Gf4Of2iTO0MgRntw2DU1O+OB+BEbMafN7snqP0QYczpJeZZJZMOJy2yhhb2u8T8q19/rSNAVtkchRahd7DqwoNnBqjUbzV5BUysb2+JvQuxN0cMxwhEf0fODfjs3BOBcgIDC9MUUoSQ7sQfACAFOhVL/crAWqCtYQcoZRJRII/iBSWsCOUNhLki7QC6ltWz5Lb0AlJMfzEx2lbcDuex8+rJRhKGDjG5y+8Cf5DJGr0MqCv1MtAJNIZ3xrmexlMXdrLYGZm5k08LxIRpFpMPIhtgc+0a0YN/iz6JubGnOcwJc5hYsyEI9+ewHdM6ew0/2QXXhPILYbYVq3namgyRiAq17w18LvOrp52MdDFfJaAicWj7RGtLgxdS8YQsHmjBpHowx+vPnn6dPXEQ0qOlYgkMvHyJ0+cXL365InPLYfohpDItYjGG+F8fsPPx/00Zse5KR2LncV3YGqMxHVTrIkSSP3aeeVrjRqp/PJuymXVmSbc76vZOBsBfqMNd0QJuQnOKMaJO7q6OsWkIeq1+Q00HukI68Af4d2fXC6WwemwnPLfwOjp02Ds41A+eVi1/HMnTvI82VF9C7eQ59VijMQm4PV6eK3mr8XYBJTZQ8Qm/PvkdfX1BNU1lAwnLj4TJM2+XmUvXE+o88L51xYU2Vlf2CcE/vAXUHMtMzSuBsYccTgiZqq6U6Z1m8wunRToARpsTxJ31bcHwLn6lkG1/eIxnY7X/8MzvxatFBVn68dN8vXjTvD14zqm2NXQL+2cJNe+q/pxKztv/fLNd3zpcL7zthf59+ofrcU15ZbVJadNeHfghoMvfXh87J5vXIfeR+/9+i1Lbl0Zjy47snjJLatikeVHhPxcvFmUgPbePqmnp/HPncRUDD0NbjppWUWugZS78BJfv29u3pVEUSs5kfPWnFu8uVZSVPEKZ1VJCKmCBhyEiT67P2aUONEKQ10FCckBWqwK+0xuvVIyKRITgJDSMn5tL4IS/xlIozas8jTUOn89k/bCF1Y4i/8NMjMIiicdjoJ5Ghwsy/IqjhDHVisL0+C6SfEEXxAJhQVVfAW7S8oiCTQsQYUwr96PuH5unOUbIBKfEdMq6oKHc2hkYtak+W2hP6zS+FsCzSs7InKJnIJrRKZpmTjct/bYhqSp65qVk+B3iMvbrQETLTWEPe6Ex8K+EBssF8zWpFtrdphRsUKtlVOqHE4usOhAX2Ldlv2dH2D44u8A66zOEA/CZ16JbX0aS+M/KstHlgRGOgIjI4EOAtV+e3MKU8jOgoNQcnrBdWeKGvgy5KfBNVMDS2LTQHva5SIHVhumwbWT5HqhBFz8vJCjNKcKnLBTB8HZZTLQMnz1u8aWUW1kIUJBB5UgHmw7fPbGngPLcgoZ8otoCZ0Y2NyeXdxs9fZu7drBahDeVMl3Nq9sdXDhzlhmVW+KFkO0hJMyXXH1wcqaYxtS1pZlhdKO4cix0eO723VWq0JpjTqNDrXY4rCYU93hcG/KjFqZ2Tw6iSXVHXK1RowOr0Oi89n1Tk6l9bqNkcUHh1q2LCoocHFi0Q60zmwzclGHKIKFoEdSmIo5ldP4nlN+kQiLTuPep7iw0rkqZoae1bWnlRPUOtEEVssjR+Xk0TZa+nyqXqSy7gsWQV2A6haFb2sG3MAp6uDUTzC2hA+ll1z4b6VRKSEZrQI8JLYkuuKFviD7hNJQTeDVu8GBrenM1+uq4esSQ8TjSMUiZvxbtJKGmFItf+u1JP6ZC7fzvTgw4pgIZWlBnzeHe04HUgG+u/QPpzDGMQ3XQXMzmZ0Gh6YiK6FoHMJUGFdjP1/kp17Gse7zei/xeeeyd25Fa2jHagFf4ljl1uk9zdsW5zlKJGOktK+0tjO/uuw2FTf2WVORkM5qtLvwMRlScdpqr63Ptu3hHbnndnxqfwurM3CZpNlnoPTQ7c2M5pP9aWh6CYsfb/K7GVPY3pKp/hYnkus+yOvGLTO/hv6YB/q9PVhxMliEGugUYzIx6Wn8SfjEUMrbTubzpGcalKY0KzqmQXtdUc4+aXxuPFtUq+R1UV6yZF5dj5oSJf5ROvTk7pXv39QRUKpiI++ZPBgY7U5qKKS/KH/LouTIgT4P0Lf0LIpsuWdNuPo3baQrYW3OJXXGRH8q2Zc0gE+v++R1ncGh3Xd8YtXgpx4+vqssVag1Pr8toKcYli5uO9qvsGjl2S3H9+RHmgyU2qjYfudSt7s4Cnkdn5HzvLZjQVT37ccnxWK9ahp//SSmJ1XT4PqTppX0ulo5w4Zjxddzq5vcmnTW+igd46uKrxFrXJlAptUqBS9c+AXqS8Fp8L+pDKyEeMoS8bg0b7khshdBn0JF/Ikxh2xtOQnqcUJgQ5AXb5BeaKUyWDc2/CwWw/dgWiyA7ylTNtbNe1dU9iz+BORcGf/sKSrdQoangWbKuKJzGuhmGTOnzJQa5Uwq5xm0nABdGmoFtSHw1eoP6dsAakTgVxBC4IJ4o3Rocv+2z1zX7u7aUEqPtdjzex7duf3BTSl781hTcUOXp/qDFYvHVnPRnsTAUqclP5aN9SWM269avx2sWn3HRDy4+D1LcusX9zkt5aFV2cGbJjKx8au7M6sXdVoclcVr8K7OwaEuRzYZM4auujDlLWZSZmM6W3QPj42iunVwPf4Q6ugE1oG1TFqTUCz5JOGWs/jnUFtbKJ4ulySLxDOCNHH7pGT9HPGs5f/WAzUXr8PcxenZF5v4LPFDTXzxTaevDy8fyOkgvxQUEywvzY0fHPLxIhncfu9EsO3g5IFbn9gUqP7NmBpIJStxAxfpTrTuAD8YfuIT9+wuM2pO5/c4QgaZSqMsbj3apzBpmeymu1dsePRQ58pP/HTdzruhNLYtTmQXpYxuFIOFMvDaXKzyeR6rfJ7HKtcIWOXad4lViNea9p286f0nNvvT+08ege+B6l810aFC00CCU8cG4XuSw7mD37oPYpVvHjz40ocQZnnviluWR4JLbloK38OBJQirfAgK6QlRGmp36O8H8c+VWZVNRcMXZtCo3auCKkT+GiD4EYQt9QzE+VigBSwAYVS85jshhn7BhSxc/2ISfvrjK3qrSoxLFQyCMwa/3Rc3SL+LUgs3WYRyoKgpE41vPkCTqpDPYIfQ+hTUdmifXvrWUzSqDg2w5XDez0KaNmPtCNv8z5m4G76wzHM8tvFB+26DxD14houLQ6uVmbmwBgUx3w7UzGk6VathOItpniVRU2cD59DKxEqj9o0WaJYGhgurehJyKFBiuamy6fryhuPrEqae6yZOgzcpFSOeh2cSQ+0Fa3O3xWWhTEG7L2TyOLjA0N7e9MZt+9sbWGYJxDJn4DMuxzY8jSXxH5flw4t9w2Xf8LCvTCig/foLxDLdEOeebGnhsgjC9C2OIAjjcJB9q3mQc7Ela0CZ+JVQTPafBDFn+m+d3tVx9YoWFQQxSiWVHNzSnhtvsbq7t/XulasZCOdVzL7mlUUIYbpiTav70oyUL0cnU5Ymbuxfc3xj2ta8rNC1cyBw7/oPX5XVmm0qtTVoSXjNdos52RWI9qUbAMac6o04mxGAsYu1PrvRybEqn8c8C2CozKLNcO2ZoD04X8Mv+Xn4xQ3xC+Vc5TdDi3jtKRECMNAypP95+EKc16kPMNakF6VKXZhhoeQSUrkMPCIyRTpjTZWw5gBrqG7Dqx8B2y+GL8ZYwBH3u9X4r/hgDRx762UBvkA5WDeD1ug8/IKwLMQvimaEXyBmreEX6iy4FioawzvAL5cAVmgtLgtfTvTddnZ/686lWZWMxBGAoYKd6zqb13Z4bOUtfc1rQzx82VyDL03ubt+2R/Y0P7vt0f2tKr1BoTb6TBa4qo1Wg6lpBAKYJjNj9ePpWfhC4Mm1dwmxvXGoL1+B+KUJq2D/R+gM9jTWP/P8Uyw+hPWDcGkaf+IUY7EwmWfwm6E3+5OyAv0N6m7AAJZgmuv93JsR0kkkSB9q6EWDId/0bNO0UlmmWdHFd/DqmgblqTLUv0IHr/PhMN+/C8TXrpl4dSLcQEMTYfNpeH+W+F+6AdTy8A4r5oEs8TsBWa+0Xv34npXv29DmVbDh4cOfP+gb6oix0B8gkE3zZfsSo3t7HIArdA5HNnxwRahaVQc64pZsU0JniPfGY90xAzix4dOHuufCLJlCLVdqLFp7UE/JlUzrVbcP8kBr011700MZMwJaO+4ed7vaFgtx/1G4ts7y9dB5rPVTiLV0EGv95CSmI9UIaxmuiLXqZXVrSOusSAKR1lKEtPyZNisuBd+48BOdjtMSQG1QLAS0cq2tGR5mQZxV5GUG4awc9Ossdanpm3n+DJKNPpA4uwDwyj+DgBcUIEoQIJbAOqbx956iMkUyWudlFMKxssy4opvnJdS3uot4WYNmkJPhefAMyku5T9YJZB1A1g6kZUCJgLgXiHuAuBuIu4A4B8RZIM4AcRMQp4EsBmRRIIsAWRjIQkDsBIQD0HDqLPHupiPIFbZmYt5/gP+54u1QY3237lLY+ErxuhMHdn9qb97Zvh7CxmZbbtcnd+54YEPcnoewcV2Hu/q6NlwKj4/pIj2JvkU2Y2YkE+uJ6Tdv2rAerFp+x9pkZMmNowJwbB9anR0+MpGKjV/TG18x0mvlgWPRnfdrEXRMxEzhDRfOeIvZlMmYyiHoOI50QwfUhed47NiFdfLY8bMCdpzGbz7l1WgM2bOgDLU9BJHQDEpCc/EjkkBlLcPzyhhybnVI0SXQ65wyuujGk9eHl/Sk9FLU4YKOlkfj41dXXHjsveNXHVsZbN7/+N6VR9e3e9nqPwyJSiLeFeU0wY64PZuKgu8PPy7ASJ0+bLX5jRSrYotbjvZZw7ktx1evf+S6jtDw7vf/W3LH3Us9ztaxZHYkY5KpDIJuXD7za5FlLpZ8hMeSj/BYMiv0Tci+274Jltbrn7nhvaf2porXP33jTaf3pKt/sedGEtmRvMWWX5TKjOYsuOnW7xwf6P3At25933eODfTe8dJdW28fc0aW3br8qvePuiLLb0H7rTN/xy2ieCPu9fGTTj7udeSkRehpc4Fv/rlw3KtUN6a4BTWRQW1YnuJMShKXyOnXWaMVwqSYQeqQ8aVoWYpQbqBEmqDH6DaqxEdlKI1TQktregkqhCWiVqwV2UsO/8Ns3OtPEBuGwK5a3GvPmTQnjm1BQa8dQlOuVK3g/78Q9OLgrVEZ+V16m1oiVpp0z6c7fKzKlXEnF7UEaSktFeFimbZt2Y7CqqMrosb2A8tvAZ/W6jajtAOJLuhyJgIezbOpsa5mkzFsVxltRogbXVqrTqlx2rShga3FpvW7jozdkOOfdWjmN0QPfNbl2DUIIz56CUb8L4QRzwI11oLJQL7MqO5ueagFb1G1qBBkVJeVEDP+VukAexwAwcYt3DRINJofoBLg9djXxILBL/Avw8aerkOfXNu8oT8JkQWhVFD+4tJCvDdlMhWWtW1Byh4V7dwZraRMrCvrSywuR2QoJQMnKVVu8c7yyE3Lo6ZUJYqCsyA3fuPioEJnVKlNAUvYrjPptO4muzPj0Yi1HpvZrRbrvBk7JKvGaDNAS2PV2TiV0mbVujo3dyXH2uMMIQ6Xx+E688z8A2KuMBaBmqZ1KuFkp/Ftp/wkicWnwf85yfnNiWmgKlOiqBMiXedmSqh1D3U/QoxzsSN4e+xow3nweELL3kxbE250kLTay2oVYijoDOimrbGOeFN3SHWzRC4TVzfh1deBB7QlE89RQoMF6jmxIeozB1wuDlTVJlZCwlVy4QGZ3ovLq3lhTayd+S2UEx/0uEefxgo418CQnyprMUXb75SOEw58r+Nh+EZAOchPg5apyCboQ6R4NCmIRB1N8oXh364Xhu/ScBhaRrpaC9+enusfWZNZ3ZdQCOWjxIy3sCiTG2oy7N5jjga9apPWZMdtjb5ZNzCc3shO3LslC1Yue/+aJKXSMQq9x2JyasSsRmkItbh7e0VikckJfui2oY19q99EvwQIAALDV9d052+I43CtpKDt6J4MQpOxux4X2zWFMXA5KJ6KxTSk3V72TAPllGZLeRrI68q0VgXj3cbHammwDeR2vHXP/SvHblzd5lEqg5U9D25197ZGlDJoRmjanSz72yeKNqBJtnZ6lt20JPRW/wAXjwaV+lCbz9/s14B1yz+wLu1uX7Xv1v7SHbceXJmBzrXK5bH7OamUkoYHNuZoLSuDbtBE35BYrqRGtpcMxlgbLwPemb8T8Vm89oMaXnsV4TXo5+8+adhEb33HeC2OMkSqD4vVriZfU5uVEIP3VVMqjVaJP8nqFGLiOUvIbVW99ZZCKSVIuY4lbOlCc0qsC/F4rRny4gHIC4TXBlBcLIFv4+HZ1rnw7Cx+GH67Az9cVlH5jmImERCT4d8Yt/T+psYUPifsn4mLCdZvLsKp8eeB1n2fvGrTx3cVTPllLYn+lCm77aObtty7NmZIDqablzZbqr/tH/U3+9RKX3t8sEOvCfdlk9DQ60Kd0aaeoApY+vYPB53Q5w0MdpfM+kx5INaxYyjk7dlQCvaV8npzc9cQeC1RVNoCBi7gdmk9vVWbNRLwQTgQCnLmiEPFCbn4PZBGRyCNmrAeiHXsGSimpzClEiuhD0GdztR8FsihX9sBFKc9Hklsi2kasHw3zytiHfHl42Wi2Xw/Pk+bOMIGevc8uCO1rDOEvAsUDKWDxUXJ0po2B9BkWjscy25eGmrZ8cDEyA2rSj7VW1y46IeCqh3o5xLRIF5qvf22Q6tzjFrNyDUmld2nk8hZeah/U57hxfT6RWPv35B1llbue599aHvZYooWPYODEkaFnj8Hn38rfH60BwmxDod/HAqDA78JYzAzSE2ptninQWphrCO6bNxsa3zTv+0eum5Fm08V3/TxPQc+NuGvvqX2Ffxo417jbfaFCk4Fzr3328cG3e3rr793/JZv3z04dOybt+/84JgzvPyW5TuEd7ieDkFBLotiKFcLxc5ufMqmUmEGWgN9n/ecdG9GsTNlHVcg6PMibxSuEDgrXWQUiDJJySUX7kNaH3164SmdGeIhqCh+KdVawzZfxCB5TCqXkWvNHpSj7TGbfRyFH9hIAS7m5RwcK/4gCZUrAc3lW5+jOB/a9x2Bcx4XtSrFxJsz6HoxpPEgf/0XMaJ5FOqIw7V4SasQL9lei5eAHyK7F4M0h3Yv/L9g94SYyWGtcp3ckvR4Eha6ukXBycUEdARBnDZHOpvS3SH1OgVXvQWv/gmwIJxMPFFv/vKERB/x26MeuwqndWYWld9hLhyLgWo1AXmzYa69a8H1p0NNIb7306O8vTuvdJ1w4XtdD8M3wuUim5G9i22izgKGt3eqd2/vFtr/EQyeEEHpKe7/5NbWdb1hBrnpEkpCOXKLW5KDGYseulKWRMivNunMNtxfb5tUvdqQ8Sw5tqEJrBg/ui4tV2topcFjMbrUEpVOrfG3BiEe0opEIqMTfB+aPAMyeUb6mzjuH74G8bK7tn6QvStOhlsQhEFhE2jvxqG9gzZecTIWI33wXbB1TH0xvY2dmxeiuCjftrHO8ls/NDF244oWl1zu6971sR2+SiEg9ItkZFJXU2egY1WzGfdcv2j80LDnjyp33pta6tQFkPrwqcGWZR/YlPW0r953S1/b7bcdXJWVypU0ozapHX6dhKKp6OCmLOeJLL5una/g1Zq00M6ZTLEib+d6oQyPz+4B/VdtD+i12h7Q7pOmt7dzc7aAxlGiZvWjpNqZ9meKVkIKbqsmUJhOrcKnWJ1cUjd1b9Lws2DqGHPQ2pzkjR2B5SEftkA+uLEk1o5sXQhfgqkxDz5epixyu0UNX9LUWWgAMawV315WSVOtubgnJCb8v9FvKf2WuLKtEy9o6sRX3gHa8p1vrb3vqqwxM1aI9SaMqQ3H1224c2Vw9drMaNZc/VNXb2eP0tMSaivqUMKJN+tWjY4MjAL/xx+2d24fCA13t5q5TGkg1rVzMODr2di6+MaoqdAxCL6Zam1J6oMel8beV3WbY0G/Tu0LJCyFUguPwRAtVtVkMjdphaK4fUqBFc/i4xAKQEOGdn6gYDJTEdSGTVGzZvWdn1cL72zfRzQvb51YpQh073loZ2C4FFVTKCYr8+T7411rWq1AHS+0u1e9Z8ST2/KhNYtvWNnilv+NC7b4gi1eJevKBZqW4eXi7bddvzpLKdVKp88BbRjDMrHBjRlaq5SFxg4OL7ljI5LVvbeYRiHcMseLTk8+oDU28lRIL4I2yIbp8I/Cj3b8Aeivm8D4FLsYIs0lk+TSK/nrugUSVW776q23P38o33HbV297/7lD+eofHaVVLR1rilan8G7Bj37sb5+bWP74/zz08b9/fmLl43/9N/nRU7tihX2P74fv0fz+z9RryeHNpAH67JanMSd+T1mmV9EMbRkjl6CUuZf4qmP/SqKKm2YpErpwDPGb/ShRxWt261npKYIUAaQJGnkqkEZt2ADy1/971l//He+vX3VGlS8ILvs23mVfjFz2FZPi8bkuO3r7l1JV+G0dZz1V5acdY2FWHykFs8s7ogzq8YpLKE3bxHXdm+/flDQO3LbrfvBntLWzwxo00VJ9xO2Me926P/QcWDvicbZEjDaPnTbH3ZzDoFL7vKb0qhsrpffc/fjOjwnbO3x/wl8TD8LnXo5yVZL4Vy/x3X8p+O7LeN99zRlV3WtfImz0iPiNnsXQY19ak6C3zVX51931B1sPP/uerv1L82iXh1XSif4tjUSV7XINSohUMTsaiSore5MKCe+uS7m2iWu61t67sZGoAq4dPbarpLXYWLUl4oy6zQ6zKdEdDvekLBLOb7d6tVJzqifkgsS0e+1Src9qcOqVfJ7K+KGBli0jeQVBJkZqeSp/F3lJLY9bigJuuba+z6Ou4ZYlp0QQtISnweaTzjFqSa1D5z8LXERenfoJxpry+FBZalkjV+UWlKsSa0a5KmodylX5LFgKjuQTf0FdlFAhtr8IySrRqBl/kFFRIjGjYS6QcfzghacEuVgE5eIYqYDYBZ3RwJkGdnkRykPbNPCi/R6oJDdNxUahh76BRyyCCCy43/PO8Qq/4UPM5quUdowllVIxgTZ8ZP6Ote1XyFhRORxODcpZAZ/e8al9rUqOk7PGgN3s09N6s97UNJZPDPBpK2Y/ngqgfR9ba7Z6HscBSK29E2HRWt6KWkz8gqdDHNpxRIeaHf96zY5/DdlxNeKiaZRe8r+YyyF6yBr2OjVveeXQHxcr9SriDZTLUcxDhqH51XI54Px+KfTfm/kV8UO4flEeQ+ikEHsOYhGsDAKnoRmLLIYWLDwpWXqRP/b/e9oC/sKixx853khbCBoopVZZvOpov8KsqaUtHOxa+chP1qF4s7ttPJFZlDa40fMW8WfwP5G/UEtEDqih7+PzRq34l8H95I/hmLMx1oZ/E7+R/56rMZaH/3YfP+ZujLnxL+PfIL8HxzyNsU74vT3kq3DM2xgbgGNP8v/W1xiLwX+7l/+evzHWCr83xX8v0BjLwrEH+LFgY6yFwPAHyQocCzXGhvAyuEm8G45FG2O9cOwQPxYTxiCPizNe/E/4CB9v58/P/ZI/P/dLdH7uSfaQ+0nyhrmm2zvPdEvmWW78T+Flt66YuGXMC9+Xr7ll1PcdnafJ4Uk7lFpPxu5JO5VfWPuRbfnC1g9PrLl/e76w7b6NwxsKnLl5bcfwxjx8XyPoCOtMAtyP90O7bYV2Gzxdpni7/QfLQfJwLdLOG27yCpF2cL+MC9hsfj11UKVjSFxMyT4LVZjdaHWrRafqZ3zwtmYpLrcZNUZo7LbiIhwQ0KtEc2ibyeI3QtpksdzTmBZvPR11Rp0YhHQry2qZ+zN7LTdZcIv+e4FDTNPniesFN1io2PBSTTORfKb3O0q84PAb5WzVpDIoxHCO7K3umFGWiNmbgnaZmJIQEm2sfTjctbnLqYivGKiAEKO+IeQhlTaTwWkxKN/rzifDWl9MrVNLtU6z1ak1cqy9MBJ3dy/e3NXpEWpQQF7vg88zjC19GouCP5blPX2enrynp8eTJxTGaby5bMEUxU9lylpjJZP4bHt/6N9tNrL9kOyEivscEoTZJIvGObkr5lhk5xvf7Jy4acPyokOMBL4vs+pwT2wg75RBJ4pmJNZoq7fUqQ4Uw0WaQaU7GVm50pNochYidqmcwgmSibSNxjs2tTsqA4GuuMlanijaaCUrk2scRrtFoVLEopzXyIhVVk5nYsXpmCek5JQ2P9SFFGPQsdam/kjvBjVO2OJFtBbcMwn8G3jXnFxQcKoeG/hgmeX8htjnaoGBg9ThywUGLpdMobnIvhJp/Bsss57S+/gTj9Wv0NDMQBAh+SuhdqU9gbyTXU8rq8+Br37N4PXdXBfWm0m1y6p3W0xy8EFUYJl33cp+sLb6tTrm8uJ78BLEmoufxnLgznocHPx3mcIUzY8ecz3swl3TM8+fjKUr6L2s0uorKL/iXPQ62ec1hs/W+YwMTji875/OrNBlU/yJqD2J5YcHPJ05v1wMnWNSKpYYgi0hd8arUXnyfm+rRctqjOA+dGKQVVR/ponoOq7q8TWVN3d7oU/MMCqTRmtWiRlWDp1Oi9FroCVqPVhv5qQaOxf2vxc3F5YLe4cD8NmfhPIdw8pYZtKfmwZnTlEGAxVH1VZYjGr6VChEuh5THWp9rKbV5scB5qi3S+LdugXjAPiT4ZF9XWsOdhlpS9Pi60aN6bBdIUF7dTKjO2aJd4S05vGmjrWt1q9Req/ZlTfIzQGLxW+km9o29foKm29fFN64YUVXENpuudlstCpJqH1sTd1elclZXt1lDZrlajbbF1arrKjnUwzK6F7IXzvmR+fX/izEuMFfyjJMR6jPma6jD799hLtNaPSL7yVISlz9u4g1Be3BpJ4QA3P1nEKOgjfg7xC6icHvdFaTXnHhJXQ+GJ0IxDt9Yc6ulZIqh1DDoxXSfArS3I6h3tF9z2I+MIkpMQeYLFMm2mpSwpc0ehYg6JcD02VGGk4R7od0h5ofJm64Quqnt+72Z+d7/YCY9fqzFzn9+NRjD/TuHw0PDNsSLrV/YE+lf1evs7PUO/b9ZCKZYExB61IVa487TT4jk2tuyVEH9utTw7nyej/ri+ddqZGczZzui7dOOL3rQdrj9jmUVqNBEa8+p7FbzEql2WJX+QM+vgYTfO4H4HMjbJRG+/TgKT523TINTpcV/vKnUIbnZyKHDJ+W3LBQbqe3EavOXgYjSWLE3JPpD1DWpvHrRu0tSS8DFxKtkFiCzd5EV1iHK9yBmKFrXZsVimLvxHVdhq8DhdlvNvuNDG30mez5H0Q2rV/RFYBuPU0ptIqYg2Yoe7rbJ1UyEuhPF9o29/qbN98eylTCGpUtoLcELAq1oE9aZnbgD4KTkL/2SYtoGtxZlmkZi0H771IRg8XTL114Kc1X92roPfG8o8XCeW/4A39QQ3/RG4l5v0irWfmXvLGI90ty5d1++xcVLKv4ot3vc51Dn865+H3f6hPgJvx7mBtznYNyfhc64wSOI5EDJ0/q7PStWOlF/pDTa8LJUSgBlznkdEMmk02TQOVxoNoqhDvtUipdKRdOaRx6i0cjwif3v3nb+968GhKHRKVuSjfddEtn5y03H2knSDhAsULMDc7nED8fz9OYHdzFn3ECp9AZJ3DXSdZECRNCh5zqOKlxyKkNksE395DTIaUr7cZprZ1zuFWiJvifSKR2WwzQNQfwb5QvdN5y000lFNsmaZa5+s9Hb3tzP6olhpMk0X7k5lug/MVnfo+/D//ILG47xeO2U0LdgyPuh8n3vvO6B1CNvc/df2Bkyf4ui6vvwOiKAx2mrzCGgNkIF4oCrharT0+BvkVHVqZSK24YGLhxdTq7+vr+3FCC08UHsm2Loip9YqC+Bwcewe9F1VkQbnumzOhVN9EAhVyOkDfXQi4Tl4u5zEK3R6T6gN0WhNBNzTEiIKalJ0S02mG0eTSkVgJdc3QKGXw7LxHRZqPKoKbJjTh0tXBSLOLnkYCLtBPSJ4v2LrS47wzCblEE3lrKMpn+icARedMnCCwudDuZG1V5F4itU85UO9UGBeoor3gPyuqNeGwJv0VGysQiCRtqGYqUICZRhiq5USBm2R6fQ6RymtUmnU6+2xxwuzRWn0LNStR2vdmo1GkYc7InZG9trwTLHvgMbsjjCnyGUexahNf+UJZXhjyVZk+l4mkmGIjXAuUUxmQyQSyhTODaxP2dWBBwwXvsLKvF7Eo7XviDHZywA7ud7DxyTvuyFtd+hBeLCYRc9u1fM8HbvTUT6A+/lbYwnhNdIZqSvZhAs7EUiOgqscVX9wR78wG1lKZk5mBzyB4xyxWuXLBEyRGeYaRd5bZQytoUtkkhyQhAiOlQ20isOFGyq1xpV6gU1D6fGs5YZAqV2mN3aOVKOaMxsWqrliIVRuiRykVBt9nLqlhSYdCwOoWU0qkZLlwOWFIBm1Rk9KfhWlHO/B3fhd/J47rSPFz3gbKW85vPxV6O4bH7a+DuPdTNs+Bu4p9Bd5I0vkvBlGWGGrr7LaWUobNMklcItTPlDWVd8jKlrP4E//dHpl2u9fXyM+tJ1m7S2Qw6OegTQXqIJNA8324Dliov00koD534USyP8HsSYjtPxBNhzNPgt2UaY15pAk0fOmEDNh7cJSvovazRmyoQwscfDt54jnuZw7kP1wSgju4m3v7gj+8idMcJ4K5WcK4zNHL1QKQ3bWekuFgilhn9+ZA14lC1tAfbzFpWqwe3yhVyRfVNdUzZur7L80p6cYtDSisYmx2uGzGjoCmdg/MHJKwORDi1zR9wbMMBFxtANjYEn3c1lH+ELIYmvelpcPIUxXEUZNupshujfpwAieMnAs8HXgkQgQB5wvG8A3ccZ4+cy7+cx/P31Z8USflE/UEvwXn4ZXGeby7MWx3o29I2uLPb4Vx020Z9MmRnRBA8SaScPWQNt3iUpr5w25Ks8SvOkD6mp3UOHTI2/5Va1uYKLLpmeOh9GwuklKY1nNakICGhjKEcigpmhguJmIKJl3wqudEj+L1/x1shj60CvvtLLYfBh/Adqf53w430zQvhO2KBDAb4e0SU5LeEwhS0hVNGgsRmqv+XUSrk4Ae0khLhHSojxymqTRIKZTwrKPB9uz9kEynMCNfZIO13QdqjPZ1ObP2zWAicwLSYB+E6G+sU8hdSZ8FptKcD4bWDOh39cvT/ixLRHHnS/4L/u37Cf7fxyMvt4Nl20H5c4IXAjMLEgnjvMikNCPH5a4gPFUa6KJ8hi+/yDuwdqOzq86ldTW5z1KF2d2+vVLZ1Otpz5cp3vYmoP5ZmTVqaQbBbbdPLUYJ9OnQy1pcy68KdUWM86FPKbb64zd+RNBkibb5Uv9m6+H+sLofZ5NVKVVqu+ipr5HQMpdObFHK9mnYh2TRD+gxB+oSgbC6aNIaRSsEYBstAIS17na80g+bj5ywvW35sISwW8vsJcDLxQgJP3OurKeJ7GtLZEM+5eQzz1e7FKZuXlC0aco3cttGcjTnlKDXK5EnYQy1eJTD1htuWZo0+SI+BbV2OrzAQumvtWloKFaguBdaNHt2YFVNyuVYbsEgpmTGYt7Mac2YgkV5WcgeGrykky5A4Ro/e5NFTCj6GFMevxd9H2tUSURyS4Sg/5sVvBo+QJjiWaIwl8KN4J/+9ZGPMDf9thR9LNcaU+M34LlILx9KNsST8XiepgGNNjbEQHFvN/9tMY8wK/20r/71sY8wGv7eL/16uMWaGY0P8WF4Yw8BMbOZ14rNkqlYXAJxBdQHAmYvrAuTqRSjqZSkkIpnGErA6/SqCJj4qU1v5z3CRMSzK2daxot+jlSVVcpBYJNYz8zMyJ+ri8zuK0IpvxlY9C+/yc4zCaPCLMzoKvhxj7RR4Hbrrq+HPClxlr2Mc1gR+VFY5lj04tP7Bzm2FB83xB5XeLXBipRfPI8f8VQHVNRZRbQVdMlvybUDf24FCsJ/SWPx2V0BNUMQmSmMN2F1++PnC467K7oHxXSWDq3fXwOJdZdOX5QanRu/S0XK9Q2t0cTLisLuX/4pR+Eq76csKCG8NztpXnBzFIKJJWC1UpKh1uUShoX9V2lLxR/o35tqv6vOH+reUYkWXXOVpCQVzLoXGm7nw1sVf2FyOtboUKm9zKJh3oi8I9XQN+Lfwf5C/UouxLv76IP4K/iXy5/C6m7ej4/gL+AvkG1gBK5wMh+XWaTCFwgNTythUQAlfBse5zDQ+M2U4R07j1VpyXGPH6fyLqHqxplYIstb61ueve2t8XlGuTSilVHcC8PH0+g8u75+wsVpahAAfLbf7U/Z0f5xbv8bT5LPIabWEVYtoLcu6os3+lXdubBKNrXpgT9GpkrGcw5hwSKEtUsu9HSsz19wsV2ulYqkjYXToWZlMzcqattwnPCfB8c/Z03juffx1L//cB/GX8VHy55gZi02Simnw+bJcK5NhWvkTJKkSPWl4Bj6sCp+p7RuhJtuzZU4h6JmtFToXDuCjGsX//IlWqeg/+Qu5oMMAbmLV5H1h54dcAV+g+rKClSvwL5vMLoE3S/AXCAX5BpxTpTbHb+G/53nVV78Gef66n78O4C+C+/nrgcb3X+OvBxvP2MVfD9X/XuTin3m4fk2YyF/C60W1+3+JGOTvP9L4fU/y3x9tXP+Avx7jadYMZWUYykon1nEm/Ok086hajfCVVl9JI3ylYDWVtDqt1uc/VTSRPiguU/rHodTMCHsiBUFwwuGL8/Z4D3VOiLQBuOZ2UubXoQgfDg9cVXSUcjE52rWhGZmrqSfW3JrsW9qXjAxuzJtbm/wSkVgEJAqpPdbssvn0smT/sv4k8UzbRNEuZpSUTKlzmH0WrUEbdbrCXl9hSXthScEiVagpMaMyan02pUap4IyMK+z2ZBfX9Oi38Ht4OgjXuyHdKJ7O4zW+fEt0iL9ewtNJhb+Ef5T8FebByk9jAHz+NEnqdBLTWXAPHFKBx8syiVjHQGRhZ5CYEbyYpQWMXYMDxXjawAMaldbtyqgaVaDswAb06TZQaig28NTa9f/JEOqQy+KFLsAixswA2igfImQap8kd5QBNvFl9w2QCCnCSM8khtqZlX7B0uZydli/IGOh5yE0cnLMZ/w60Rz+HvmrqpEolkU+Dp6cwgw2+nZKY5U/qIDdPUrYnRQI7UzzqOv+jF8+r6+3mnS6hFtQs6rIK0Ta0LioquupM4ShbIFb9HqtSseD5FNrbqr4KumkVYXeHc1loeo0q8Nmw2xtIFlQGzqCsrggi+nrAfxC/xh+C9F3OxzaTIIKXRCugv+/GDOcwI9GJsUQH5oTvJNHC66jLefniOkoo2ds39/ZvbDXa2jdXBja2GO9V2KK2Uhr97EjgX16HNma2fXh17X3Tsn0dpvcfW7q3w/wBQW+CEm4RjWE2zDDJ6L8Ab09jZjgBgp9AqpSeW9oG5f2h1jbZklDTkveMcAulqF4vl7P0e49q1JT8ftrlCen203Jw0GE0OtwGXDrG6H1WK7VFKqapC9ea0H3LoB2Pi9ZA780+JceV5+AtHfDmMiwMP+G1m58Xig7W7o5uOnerIdsoUFr33eOm6ohSpzTd0tmUyVsTPrNExtBK2pdu8zQvbbaqwoMtV4MczYL3tpvC0Zzp2ODmYKyg1qmtHotNLtOpaFumP+zrHVlbPOgQYmVdwI1HII86MN9k2TxNdJ50u8ngc3CSBThdHc+qTCMYOLfIYwzM1Qc+6GALJLx4v0R4CE7YMAF4JDq8rehpSzjEUgklk5iDTfbewZGJPNTFVHP3UKrVnvZbpRQlYxlPshTcune0f2IjbiqubnMwKo1YanAa7ayabc83lwwOq74zH2nV6DUap81GyzQqes36ga1aEbVZiK37QRPeJxqCa8WLuSYJGj7dGZvL5PVKTM/Ah5MgLjT2Q9CTzcYCa3vUgossyAGB9j/69B1OX8Ba/ZmYkZFy+hUxawo52kIdNPML/Kc/w1WtRxmFgjkqYq2GaIEDR+VqSqTVVINm8MXqSkTvAeDBvRBfNaGYHBREdFIxjMjtWYDcl6d2w729xLv1+vt3dPqbAyaJVCaTSY2euL1vrG+5NWHQKvxgXK5kFdW/6uP63MqyC0+0buz1SWk5SdrcejMtp8u9LV00ZwSLoha323YaJ6yFpUL9friWm6GcBCECgTOPwpn7/aQdzVwFZ56Zs6YvnrkQgYKgA8yxEnx+IjfPXW32dK5tHdlc0MoMkd7NPem8VMkwDKm0BK3JrogOONemt6+9Ldfi7bAo7XG7PWpT4GUErgqb3j8S3bx+RWdALpJy0JhIZNJw7+oU5zt0Y0dZr+1ckeE4f0aotQlieJOogukxzRegNurEtGhV8pIw65eCRqZChicw3kSIZeTvZP6oxcGSQFZ90WoFp7QaEam1GvTyC89AF02uovD1PZ0m6IcmgQNvg7QyYn4sjfme0svCYa+XsD5XU4BJXv802JwWjgfWa6rlGqy+ZOsAJQzWin0j3dh29NbDR4eW9Q7ceGNpZcHc3T82+kCmkM0x1pgrlZCXepuzpVJLEVfuf8/mnaUt0cCajvW7zMnucMvaQHQtaI82ZSI6l8OmspSqH412ux1diXS+Cavx28/zOwz57Zs05ZBmsFolcfQM/pqoSojWeZpBxKNKcAUnsF43n3+AZpkpWtnaEx1S0BRDk3pn1JLuieqAY0W8MJLSuzvWto5uLujuwEutzqhVni75evCfRzdvXNkdVNNSq8nNyRhZqHdVinPbmpcWipt7/IXNt8cObdcHmixt3TaU24idxqPEtlkbFIMsKEEbFIPyWn5nNihqbVvf2bumYLAW13f1ri3oP6iwhKzFBPpZjuKqsZtXxhMrjyyqvS/tX5fnrrm+D/3kZW4F9iLOEBsxK2aakjPcF+D9TRgNZyDiZwCN0Ev1IG7DCs03QgzNVO+UMwr68E0eijlGOV0B7S6a+YtVx1msOvBMt7ZoNEiXi8WU7MJ/cYJu78W+ituJXVgUPbka3s8B7xyG7/icJ581PsQ8vQ3mGh/cbqxuZnVKw43OsIlOZc1Rj0kioylWt7E7N5YzK4OV/G4QMGIzec7rj3GHHZmoT+1LshrW4NCbaKXTGC15HcXO0aar0Nz6sSdxM+RLGQtPFt3TROyU2UzGgufg7HJwljr4roQcKmKlNJxo+p82PmCO8TGH+zc3u5ujdrFUTEklJl/S1lUZXNFEs6ws39GfaLYmkUmlZAr96sENO4d7VqwBN6UXZcwUqyQlWovWImfluXgqqzUbNYWENw0hqNJqMMlY5+hoaYVKJFvCr5049gU8R6yt2R2bBz7dGcJlomlkd0pw2ZTftd3JcSW712ep/hHyl6Tpr4oVRr+9JVCimB+A1/4THExdTdE0dbWIMeh8CS0YYFgZoVJW9xjAkeoDwvnLJ3Etsaxud2I1uxODdkegNk/rd2134Mxrdkfr69lc9mX9BolUKpNKDa6otWeoa4k5plcrvKCLgS7VW1xUm1ladIB70uOtTglFi0ijVauHazjXmipI1Ryw+I1Wq/FjOG5M/r95QMohW2D+1QCmE00Gc0i9owetd/SA9Y49sN5B5GOy6h0zJg0lhyhL3wQzYQ5xLZdEJwNTDn4ebm5WAWl1aX1HTRFG+WiD1Kh6Ewtleyl+OR1Za3PG+abhtooGYSUu6qHBPpZK3CzsQlIKIsBEpWLjpy2skJ5lYSYsaOmjK+QGbWMxbGdSZY6C1Tl6wDrHHljnOGCrc4ThdY4q6GzAxxyqOtLyvCz//l2SkWFcICTMrCgoISrM809QiIeNm5+Tid3KUgw09mnJsBpczokDyzl9YJ3DKaqurqjILL0PWuABAw5Y58CiWBBHnSOGWuWIodc4ug11pY1eQU4eFWUVmU5uvn6TjM2MTYwdDHR5bZ3Nja1tLKwZyxKyw6NNw9UVA82D4sI9jQMV1YIYBdV0ddRUjGQlzP+dU7eSl7bS0jLQgcTvRnj8AusZU2BeAdUzuiB3q0KTJjtSBOOtZ9SwVzManBLarknO2p58XMBcwiqqoC1t4KwlyigfopsbrWgfZeWTaCbSwmhjKa8jzWNgo+LMpKMWFuJrrczPxS4uLisCTM8qNr5awrLJiSahtoqGoSXq6ZEiijoSplbgtj7DfydWKWC48zLw7QaWrY4MvMwqDKCoFTWF5BLQgArLLyE+Tm6VmMwim30PRfllFdlFtZVFweN6K1jXsAiwGTPwMHBs5GFlAB+3CdIHO3CT+SO/gPzva/wCAvxsxrJqLtqSUpogfbvY1zK5cRgCY59jI6jYAfZlmBVFFd2Yev6WcBi2MDAAAHlQvewAAHicY2BkYGBgs3qYkfE/IZ7f5iuDPAcDCDxhLPoEo//r/Svm2MdhCORyMDCBRAGE0A1RAAB4nGNgZGDgMPw3mYGBk/O/3q9nHPsYgCLIQIgFAIrDBcgAAAB4nO2bW0xcVRSG/1l7n5mWYoNRgREkJpRYrS0SK8IUCimUoVxKiZBQEu3FBFurtMbaQC2YmoqKksbGPqgY6UvTGIyN8ZL44O2FmMbWxBqtNT4YozHRxGipl6Ljf2YYbjPIcCsmXV/yZ++99lpr7zOcOWfWTpCfUA4irwKeM4DzOQrlMeyitpkhdFGrJQVp8jDWSDY6zEMQuxSF1PNUE9VILaO2Ug1UPVVMrZM70GfPIc12oMdJQo/5gepnPxk9zNUjx2HsVtq2o8f7D+0V1A5ssuvQYw/S/jFKzEUkO4V41leCFfZmpJjPcLu5gKCtQadpQiXbautFlTwJvzmFDNfu+YP7TwqdN1+E+53eg+h07XZj2L9TaDd52CAD3FsN2p2LyGZsqlmJ9eYapJsktJldaJN32B5Ao7kPbZ6THDtYLhfYcmxf5NwR6hgaXZu5ivaTyDJtaLXH6Pc0P88XgPBn8yFa2M4YW4S6mUeP4vixYS7yTMTsw3XzkTecm/fAfOWeChtE0nT9bAG/M6fQ7CrG7zl0jR2bw+PH8XB9eJ932V40xeTrHY3nd/Q/c3E+faS/czjeicTI0IR9JeNWt/VWct2BiGLW/gqNY9spr+Pv0Rw2Z8J6u1HmKibmUWSMW7MfhxJZK4q3Gyvi7uUTLImxHcZaV9F+IvnNbwiO9Pksmjjv60ClbxEqvUtj56bC+lDl/Qj+xYvht6fhH+nvhj+ReO/biflF87n+3lr4Fx2NXcOdc1JHbb57YnPbalQnsl48PL+jM5wjgFZZEjo/mZ9k4tqwX03EPx7uM36m+3DfCRNtztnJn5kO34v2daRNldf1cUqR5uumlk/tn4jPdHHfbWPbKPI+8mUQzVKOArYBvhMDnk+RKb1Il0to9uxHnedQ6Jx8wP4+NNsH6PsnNcjfCYORZ5yA4wCKPH8x7lLEZjNwY3juOH87BLA63p5kB8VvtPTN9dVeXjzfhu/hcKsoivJ/QF7C95PO7cSZ+VzblESe/+PWZA1phkKDrqabTzbjQerekfFwjTrtfT2O9unGzBf2BDbKN6xbf0Wd+QVlrIWzzI+oY/3bYt5Dri1FLfvBOPX29fHqbbsXTfIaMk0f6s0TqGWtvMx0Y4s5jSazBTnmLALma1SYV3An1U5tou6iVlLbqfVUkCpwFbO/8vj7M7koZm18g7yJtayBC+RnZMsbKJPvUC0vYxXHRezns+5eE712zwBqqVnFylvIZWyO7MFtspdxjyBF7kee7Mctso05n0GWtCIjYb8vQ6vm4u/qHEDFXORRFCUxRs7tUtEQPbuTI4mf34VzuGd4T7EGGj7Hc23uWZ7bSj+ulrvHn0coiqIoiqIoiqIoiqIoiqIoiqIoiqIoinL5cP8HZ6H3oCiKoiiKoiiKoiiKolyZyB7kUQ1UKVVO3URVU/lU0fB8/qzWaEEBtZkKUlVULlVPFVPlVKHbHxsTOjG761IURVEURVEURVGUK4vQuwu9A0VZOP4FxckckwB4nO3CXUgTARwA8LlqzmW6zJaudZlfma3lV19rWdlay9Yynedc02xdburdMl3ebs5pESNCRIaERPQgIRJDIkJiRPSwh8MHERljSPggEtFDDyNGhETndKLmR/bxEP35/VgslnhOIcvJGomSRrmi6KhPbB5bxp7YYN+o24RzxJzPnOloR7STq+L2xBTFTPHUvPeb7bGZsdWx3i3yLa44NJ4bb4sP8fu3Gra+TchO8G6TbBtMfLRdtn1MYN4h3eFNGk5WJj8W8oXdwrGdPSKhqHOXZJcbcexO3N2dIk95sUe+py+Vk6pKfZImSDOk3U+j07PS0fRXGUiGIWMwMzUTzXy4N3FvEcOUZduXtKpna8vG18G/LpO/Y79yGYEZYo34tZiOOBA3x7yUhC0plYxEHBSHaZfAwtwH3TkpDHSOJ8eTm5P7OHdgXig3lMdehj5sfFY+lt847/msAtYKnAsEIg7lHSpkFC8jNOMwe57vyMujrpUcOyrlH5ccH5c9OtFXKPvRSWQZgZOBU77T/UWeM4pZcoGcnnHWG6GoWVWnovOc8lzXIkHGt4WUvFUJIs4nLUKf9y1VrCqevvBZxfrBm582zPDPuqi4+Fwdp7aoA5ekl0IlmpLekk+XtZedpZxSfWl/GZ+BlY1rCjRdmq5yhGEppxf4ikpQ7C+7j7rRUQB+XwWyCL5OT+YNVIxU+FeiRbSmsEatdUX0n1ApqNRV+nR23cQV9IpPL9L3VyFVeBVdLa1+d7Xw6lDNg5rRa16D3OAy+K+rrn/BarDJG4YbA7XSWo+RZ8SMuNFiDJh0Jn8dUve0XlSP1w82ZDeM4ofxF7iHYBM8wkbcI7qIXqKPcBNDxFtimPARE8SHsCAxbVaaH5iDN+/enGo0NPpuiW71NsU2KcO6mwLN6c2m5mGL2TJ2u/i2t4Xb0ksmkgiZReaRMlJBlpA6EiPNpJV8tjZrLfhHma0t1knrR2uQKqBklJxSURpKT2EUTlkoO3WP0Wnj2vi2JEYKw2ajAQAAAAAAAAAA8E8bBQAAAAAAv641oVXd2mfn23X2oTZhm6pt0JGwBo2j2zHRrmp/2B7s0HQ4OybvyMOwsA4AAAAAAAAAAACsgwuA/9d3NhHwYAAAAAEAABstAKEAEAB4AAUAAgAQAC8AYAAADPgBPwADAAF4nLVZT28bxxUfW3JsObZRFE0ToG0yl9ZySlCOAySBfSlFURITihRIyopPwXB3SI693F3s7IphvkM/Q3srcm4/RQv00Bx7KPoZip56aH/vzSy5pCTDDVrLXL6ZffP+/5kZCiHevxGLG4L/3di5+SMP3xC3t+oevim2t37l4S3x7lbh4W1xb+t3Hr4F+M8efku8vfUPD98Wz7bnHr4j3tn+m4d3xA9uvevhuzdOb//Rw2+LX+5YD98T7+z8ycP3b997918efiB+/sEQktzY3oFwP2SpCL4hHmy97+Gb4s7WJx7eEvWtloe3xXtbv/bwLcB/8PBb4sdbf/XwbXGx9W8P3xEfbv/ewztCbv/Tw3dv/vbWroffFs93fuLhe+LDnd94+P6D93b+7uEH4vMP7ohvhRRPxGPxkfgM0IkwIhCZSITFZyxyzDUBZSLlp8KMARSLOt40RIQ/KfqYm4gp3lkeaXxrYF/gGQLzvrgrjgGPMKfFHDg90NOgMhQLhqTogPYClAvmGQGasCwSnwQ4C6wtucil1I/Fx4B+sRx9KmosgQKFFLgSfBX4EI1AvPK4n2M0xSy9LSChXWo0xLxhLaJr5RmzJaTYx3iENzSr2A7rOjo6iddUMpcCbwPWt7TvHGsznimAFbLdJOanPHci2pCJrGN4XcyWfcbrNWNoMQNPsnPIT+klKnElz1v2qoEspf9WetD7HFIYrLSwgvhWPnn80WfyxARZYpNxLptJliaZyk0S12UjimTfTKa5lX1tdXahw/r9u8d6lOm57KU6Hi5SLTtqkRS5jJKJCWSQpIuMlkgi/fhj+Qv6+rQm+ypKp/JYxUESvMLs58k0lsdFaInRcGqsjKp0xkkm980oMoGKpOcInARMpU2KLNCS5J2rTMsiDnUm86mWJ+2h7JhAx1Y/k1ZrqWcjHYY6lJGblaG2QWZS0o95hDpXJrIwRZM9a9irBkMVmVEGYB+2i2A5sZ9EeF5Om6ecONXFcrVoadmn0lOUjs61K9bRnnOU2KUnP4HXniATxHOdWVLik/qTjzepbdK6mqMLWsUhSOkecoBRiL7iYB6vBeflYjHhcYFAK7Ep9WYYUxoaDsX6Sh94T8k8U6GeqeyVTMbOY8vIm2RJkdJ0kMxSFRtNTnnzIiWujGGBdCpAYReYVjzyKSDFEdNMsFp0imBX2UeIBHmUJUn+OkPNsMTlrctyxZknfQ00bIQxZmecYQuM5oByrk4WgowARyyAMx1VAYPnxNcPRzVnRzieMed5wMrGPhaoerXZFGPMkAkKriuW6WpfoQxnuqsQlmulZfe6Ok51LPXzJZcZ6ERs0NRLGWNmxlwdTcv1YyUBcUxZF+eO0hlO9ohrKdXHqa/nJJULkIDlN6xxvqz2zmaOi6tusdfLBdiIMVcSVzUiq33N65zWrzCuX0rNh0xtxhQWbIfCd6+qvcuwj319zzh8cu9lu6zcmn0tfRI4bZyME49DmfuNp55DC+ehi6WXFMcIJd1sTa8y2ANIoph/4PlvptQsQfVDUVSxRcnLzFiO1cxECzk3+VTaYpRHWiK34tDEE1RQoOZ6hpVxiFTLYtSRumzncqxVXmTaykyj5JocPAJbk3am0AUClQKmJbMiyk0KknEx0xkwrc6ZgJVpliDvKO1APYqSuZyiE0iDdA5yaWKZU2OAZFiCghyDF9J9ZCZM2DHK9dc5FptXul4WzIdWzlS8kEGBBuTkpsoRoyNkCrpkxlL512omUUDABhQnmLHmG6DnCRS6IJWURLeYOV5UJoKpyiCYzmBRCr6cE+Kp2MNfyJsICvTZpQpU93VuD/CCA3/CDqJNyAKzCiHgNhNimuepfbq3FyaBrc/KAlVHhdvLF2kyyVQ6XeypEfreSgYnQcR1i8JuzCnl0s5xZrogGxWBsuMkhgNA8upqaTk4U04Bt2ko6VFyvGBJXUIsOJDdRiJfbo5K7DJ8A19iKBhrXE8JL/WbqGo5STlZYh/Gjor2Y+VLh+bAN6y5k27EcpQJuLnByf0KVxKySzPjpQ61N+phrniFbOvcF0m3nXV8a0s+mxq4ZJ+znQIubVfZbO41NbwxjXgL6jbKl21Pa1wB3AX+o7UN39XUnQzf17bV7aRrQtK3kZw9F6yV800NVsV7U65nlRggTZwurqmVXTtbNsiQW0TMrUJdq6mLPbUWVa7AJv7ptHJwwXnktvMhl1vjt+KODmFGXLKvj1F36Im9Z1bUywwxleY35fZivJ3dIYg+Q2/pMe/HXDMsLb0e2TX2jmI4XG4FNo8Gm9mwu1EzNB9t5tz8DEcAeVZhjqw0AUb5bs/T/GrjuPHIZ/CqYqwaVynNf3Oge8MDlPzpBo1OSUP+bBnRLzHnfFVGjmukkT94rSL8dYfCMjKvPxiW3jtdZpCtbMCd3100aM/P1f/Y+7/Gemf+0FbujF0bn3hfl/Hs4iv1GzvHIeFtomJdy2hRYnU43qxr/wd/LK2kWHeynfE1P/Q5G/itYcyyVo+ahjePluPTy3i9fwEP1o/H8Pijio3Cyoa2mhNvTE+sNuEl9tVVrrZR5Urbb66OeBNrNvQu5VpdXawyZ9WRSh/WRHmYoENDOdaVCEn5uBBxvE0rndZJPWJZtO9YxdKX1XrifLjnPW45U6KlDGVur8fSm1u12umdltWOsx7TK0vM2Y6z7+nHsisUfBhyltEVCUJ+Es+VXV4CI6j0kPw1Ndl1gJA1KDvf00vV3O3vLhi+6sIq5n5RdpzqkaLsGVfVlfVVluuF89fI6351/1XXeDVbWsBypMZM3WXS5cPa942Caq87Fi3G6IlDjM7RPfs808acRDXt481zjA4we4CZh8AY+PcP2WPn3JOOgXfG/c7R6OPZxfgF17pDIXlMoy+A3wUtWtsSXzKPFqgNGLPPtE8w28F3y+PRiiZmzjAm+IiroePXxSp3Bdf2/dFJOsS8XGq4LlWbOZaSnWDUB/1j/7YB2m2mR/IT/0OGu0s5D72kDbYRUSaaTUjU4RHNnuH7FHgD5t9gnZ20XdbhEO+dLi2WgDjXva4Oj+zz3L8hH5F8HfyttGqwDY5ZmpX9mvg+heRE/whvh9wpelh5wJoO2HotbzPStsOjlVbOU03WhqxKNjgAfILP0dJ2fX46WfoVauu2O+f3KyynX8M/m2y5Ho+cN5o8GrKv6G3N+7LPemxyPedIbDFWgzUeLCPkkKPXSV9Gp+PRq0ji+JFvq7KUUS1fkyOOSvn+zHv6sl3I6g22Cck1WHK+jrLLz8rdmC3SNDI6lHRsrMsXSYHD9UIWVuNQbSxP05k5yLTKdU2GxqaRWrizf5oZvA2AovGtcOLX2czkOciNFnwoL69Zcaqe4XSflcCYONQuX/qlWRIWQV6jm4sLrK3RmpIBjvLzqQmmFcnmYGriICpCHa6kT+JoIXfNI3fdW0EHhddJ626HTTyRmbZ5ZgJ3d1Ey4CuLktYztsCuAZdcz+h+MaNLljCZx1GiwnXrKWcqnZE6CVjhWeRpkctQk5qEM9VRum7RumzEC49ODjF8pTI1I5Pzxfv9u0MIPU7oaoWE9sauyZGykDaJl3fgpRt2/UWBjutz88qkOjSqnmSTPRrtAfMrf1v+CA7mwOALEyJz9fX+Vdfyf/EYHcL4jgz9MoFWZBx9oaMkdQZf/wGAjLn2EwCpd0oOsnytDd1hBo11k0zBOmFNjjOt+X54qrIJtCY7w17wKgjIZJQrE5NZFP8IUcbam+tBIilrk8AoipEwCYoZvKLcbwUmgm12ieKavnLgf4X47hFLFPLlmfPElXh8LUfTlZCr+ZAj6cvXkUGsOt5EK3M/w4ADJxJpWKOrPzOmb80GSQsoZKectCA9KiiBLU36OIGGe1DcarrRS1LjLuCuFdUlPVi6xPGWZiHm02T2Gh0pFYoshjCaCYSJtAnL8lIHeRliq0hGAoSGk+9pGeZqlFzoys9JcZJT4rjbP+OT2cWKf2WndIE40mv5qyqqZiSAzRFOBk5aXlW+zgQu645bctA7HJ43+i3ZHsjTfu95+6B1IB82Bhg/rMnz9vC4dzaUwOg3usMXsncoG90X8ot296AmW1+e9luDgez1ZfvktNNuYa7dbXbODtrdI7mPdd3eUHbayEcQHfYkMfSk2q0BETtp9ZvHGDb225328EVNHraHXaJ5CKINedroD9vNs06jL0/P+qe9QQvsD0C22+4e9sGlddLqDuvgijnZeo6BHBw3Oh1m1TiD9H2Wr9k7fdFvHx0P5XGvc9DC5H4LkjX2Oy3HCko1O432SU0eNE4aRy1e1QOVPqN56c6PWzwFfg38bw7bvS6p0ex1h30Ma9CyP1wuPW8PWjXZ6LcHZJDDfg/kyZxY0WMiWNdtOSpkarnmEaDQ+GzQWsly0Gp0QGtAi6vI8Of/8rL3zS54xX8AindH7XicbNZjlF3pGrf7mrY9Z2wnNZdj27Zt27Zt27Zt20Z30p00k+7kvOc9veddH05/6PWMPUbf/6ox9vVblYQm/d9/vvNJo5P+f/7xcv+ffyFJaBKWRCdxSXySkCQmSUlykpKkJmlJepKRZCZZSXaSk+QmeUmpklInZUrKnJQ1KVtS9qScSbmSciflScqblC8pOclPCiVFkqJJsaR4Uv6kgkmFkkomlUoqnVQmqWxSuaTySRWSKiZVSqqcVCWpalK1pOpJNZJqJdVOqpNUN6l+UsOkRgiKYAiOEAiJUAiNMAiLcAiPCIiISIiMKIiKaIiOGIiJWIiNOIiLeEgqJDWSBkmLpEPSIxmQjEgmJDOSBcmKZEOyIzmQnEguJDeSB8mL5EOSER8JIWEkgkSRGBJHEkh+pABSECmEFEaKIEWRYkhxpARSEimFlEbKIGWRckh5pAJSEamEVEaqIFWRakh1pAZSE6mF1EbqIHWRekh9pAHSEGmENEaaIE2RZkhzpAXSEmmFtEbaIG2Rdkh7pAPSEemEdEa6IF2Rbkh3pAfSE+mF9Eb6IH2Rfkh/ZAAyEBmEDEaGIEORYchwZAQyEhmFjEbGIGORcch4ZAIyEZmETEamIFORach0ZAYyE5mFzEbmIHORech8ZAGyEFmELEaWIEuRZchyZAWyElmFrEbWIGuRdch6ZAOyEdmEbEa2IFuRbch2ZAeyE9mF7Eb2IHuRfch+5AByEDmEHEaOIEeRY8hx5ARyEjmFnEbOIGeRc8h55AJyEbmEXEauIFeRa8h15AZyE7mF3EbuIHeRe8h95AHyEHmEPEaeIE+RZ8hz5AXyEnmFvEbeIG+Rd8h75APyE/Iz8hH5hPyC/Ip8Rr4gvyG/I38gfyJ/IX8jX5FvyD/Iv8h35AeahCIoimIojhIoiVIojTIoi3IojwqoiEqojCqoimqojhqoiVqojTqoi3poKjQ1mgZNi6ZD06MZ0IxoJjQzmgXNimZDs6M50JxoLjQ3mgfNi+ZDk1EfDaFhNIJG0RgaRxNofrQAWhAthBZGi6BF0WJocbQEWhIthZZGy6Bl0XJoebQCWhGthFZGq6BV0WpodbQGWhOthdZG66B10XpofbQB2hBthDZGm6BN0WZoc7QF2hJthbZG26Bt0XZoe7QD2hHthHZGu6Bd0W5od7QH2hPthfZG+6B90X5of3QAOhAdhA5Gh6BD0WHocHQEOhIdhY5Gx6Bj0XHoeHQCOhGdhE5Gp6BT0WnodHQGOhOdhc5G56Bz0XnofHQBuhBdhC5Gl6BL0WXocnQFuhJdha5G16Br0XXoenQDuhHdhG5Gt6Bb0W3odnQHuhPdhe5G96B70X3ofvQAehA9hB5Gj6BH0WPocfQEehI9hZ5Gz6Bn0XPoefQCehG9hF5Gr6BX0WvodfQGehO9hd5G76B30XvoffQB+hB9hD5Gn6BP0Wfoc/QF+hJ9hb5G36Bv0Xfoe/QD+hP6M/oR/YT+gv6Kfka/oL+hv6N/oH+if6F/o1/Rb+g/6L/od/QHloQhGIphGI4RGIlRGI0xGItxGI8JmIhJmIwpmIppmI4ZmIlZmI05mIt5WCosNZYGS4ulw9JjGbCMWCYsM5YFy4plw7JjObCcWC4sN5YHy4vlw5IxHwthYSyCRbEYFscSWH6sAFYQK4QVxopgRbFiWHGsBFYSK4WVxspgZbFyWHmsAlYRq4RVxqpgVbFqWHWsBlYTq4XVxupgdbF6WH2sAdYQa4Q1xppgTbFmWHOsBdYSa4W1xtpgbbF2WHusA9YR64R1xrpgXbFuWHesB9YT64X1xvpgfbF+WH9sADYQG4QNxoZgQ7Fh2HBsBDYSG4WNxsZgY7Fx2HhsAjYRm4RNxqZgU7Fp2HRsBjYTm4XNxuZgc7F52HxsAbYQW4QtxpZgS7Fl2HJsBbYSW4WtxtZga7F12HpsA7YR24RtxrZgW7Ft2HZsB7YT24XtxvZge7F92H7sAHYQO4Qdxo5gR7Fj2HHsBHYSO4Wdxs5gZ7Fz2HnsAnYRu4Rdxq5gV7Fr2HXsBnYTu4Xdxu5gd7F72H3sAfYQe4Q9xp5gT7Fn2HPsBfYSe4W9xt5gb7F32HvsA/YT9jP2EfuE/YL9in3GvmC/Yb9jf2B/Yn9hf2NfsW/YP9i/2HfsB56EIziKYziOEziJUziNMziLcziPC7iIS7iMK7iKa7iOG7iJW7iNO7iLe3gqPDWeBk+Lp8PT4xnwjHgmPDOeBc+KZ8Oz4znwnHguPDeeB8+L58OTcR8P4WE8gkfxGB7HE3h+vABeEC+EF8aL4EXxYnhxvAReEi+Fl8bL4GXxcnh5vAJeEa+EV8ar4FXxanh1vAZeE6+F18br4HXxenh9vAHeEG+EN8ab4E3xZnhzvAXeEm+Ft8bb4G3xdnh7vAPeEe+Ed8a74F3xbnh3vAfeE++F98b74H3xfnh/fAA+EB+ED8aH4EPxYfhwfAQ+Eh+Fj8bH4GPxcfh4fAI+EZ+ET8an4FPxafh0fAY+E5+Fz8bn4HPxefh8fAG+EF+EL8aX4EvxZfhyfAW+El+Fr8bX4Gvxdfh6fAO+Ed+Eb8a34Fvxbfh2fAe+E9+F78b34Hvxffh+/AB+ED+EH8aP4EfxY/hx/AR+Ej+Fn8bP4Gfxc/h5/AJ+Eb+EX8av4Ffxa/h1/AZ+E7+F38bv4Hfxe/h9/AH+EH+EP8af4E/xZ/hz/AX+En+Fv8bf4G/xd/h7/AP+E/4z/hH/hP+C/4p/xr/gv+G/43/gf+J/4X/jX/Fv+D/4v/h3/AeRRCAESmAEThAESVAETTAES3AETwiESEiETCiESmiEThiESViETTiES3hEKiI1kYZIS6Qj0hMZiIxEJiIzkYXISmQjshM5iJxELiI3kYfIS+QjkgmfCBFhIkJEiRgRJxJEfqIAUZAoRBQmihBFiWJEcaIEUZIoRZQmyhBliXJEeaICUZGoRFQmqhBViWpEdaIGUZOoRdQm6hB1iXpEfaIB0ZBoRDQmmhBNiWZEc6IF0ZJoRbQm2hBtiXZEe6ID0ZHoRHQmuhBdiW5Ed6IH0ZPoRfQm+hB9iX5Ef2IAMZAYRAwmhhBDiWHEcGIEMZIYRYwmxhBjiXHEeGICMZGYREwmphBTiWnEdGIGMZOYRcwm5hBziXnEfGIBsZBYRCwmlhBLiWXEcmIFsZJYRawm1hBriXXEemIDsZHYRGwmthBbiW3EdmIHsZPYRewm9hB7iX3EfuIAcZA4RBwmjhBHiWPEceIEcZI4RZwmzhBniXPEeeICcZG4RFwmrhBXiWvEdeIGcZO4Rdwm7hB3iXvEfeIB8ZB4RDwmnhBPiWfEc+IF8ZJ4Rbwm3hBviXfEe+ID8RPxM/GR+ET8QvxKfCa+EL8RvxN/EH8SfxF/E1+Jb8Q/xL/Ed+IHmUQiJEpiJE4SJElSJE0yJEtyJE8KpEhKpEwqpEpqpE4apElapE06pEt6ZCoyNZmGTEumI9OTGciMZCYyM5mFzEpmI7OTOcicZC4yN5mHzEvmI5NJnwyRYTJCRskYGScTZH6yAFmQLEQWJouQRcliZHGyBFmSLEWWJsuQZclyZHmyAlmRrERWJquQVclqZHWyBlmTrEXWJuuQdcl6ZH2yAdmQbEQ2JpuQTclmZHOyBdmSbEW2JtuQbcl2ZHuyA9mR7ER2JruQXcluZHeyB9mT7EX2JvuQfcl+ZH9yADmQHEQOJoeQQ8lh5HByBDmSHEWOJseQY8lx5HhyAjmRnEROJqeQU8lp5HRyBjmTnEXOJueQc8l55HxyAbmQXEQuJpeQS8ll5HJyBbmSXEWuJteQa8l15HpyA7mR3ERuJreQW8lt5HZyB7mT3EXuJveQe8l95H7yAHmQPEQeJo+QR8lj5HHyBHmSPEWeJs+QZ8lz5HnyAnmRvEReJq+QV8lr5HXyBnmTvEXeJu+Qd8l75H3yAfmQfEQ+Jp+QT8ln5HPyBfmSfEW+Jt+Qb8l35HvyA/kT+TP5kfxE/kL+Sn4mv5C/kb+Tf5B/kn+Rf5NfyW/kP+S/5HfyB5VEIRRKYRROERRJURRNMRRLcRRPCZRISZRMKZRKaZROGZRJWZRNOZRLeVQqKjWVhkpLpaPSUxmojFQmKjOVhcpKZaOyUzmonFQuKjeVh8pL5aOSKZ8KUWEqQkWpGBWnElR+qgBVkCpEFaaKUEWpYlRxqgRVkipFlabKUGWpclR5qgJVkapEVaaqUFWpalR1qgZVk6pF1abqUHWpelR9qgHVkGpENaaaUE2pZlRzqgXVkmpFtabaUG2pdlR7qgPVkepEdaa6UF2pblR3qgfVk+pF9ab6UH2pflR/agA1kBpEDaaGUEOpYdRwagQ1khpFjabGUGOpcdR4agI1kZpETaamUFOpadR0agY1k5pFzabmUHOpedR8agG1kFpELaaWUEupZdRyagW1klpFrabWUGupddR6agO1kdpEbaa2UFupbdR2age1k9pF7ab2UHupfdR+6gB1kDpEHaaOUEepY9Rx6gR1kjpFnabOUGepc9R56gJ1kbpEXaauUFepa9R16gZ1k7pF3abuUHepe9R96gH1kHpEPaaeUE+pZ9Rz6gX1knpFvabeUG+pd9R76gP1E/Uz9ZH6RP1C/Up9pr5Qv1G/U39Qf1J/UX9TX6lv1D/Uv9R36gedRCM0SmM0ThM0SVM0TTM0S3M0Twu0SEu0TCu0Smu0Thu0SVu0TTu0S3t0Kjo1nYZOS6ej09MZ6Ix0JjoznYXOSmejs9M56Jx0Ljo3nYfOS+ejk2mfDtFhOkJH6RgdpxN0froAXZAuRBemi9BF6WJ0cboEXZIuRZemy9Bl6XJ0eboCXZGuRFemq9BV6Wp0dboGXZOuRdem69B16Xp0fboB3ZBuRDemm9BN6WZ0c7oF3ZJuRbem29Bt6XZ0e7oD3ZHuRHemu9Bd6W50d7oH3ZPuRfem+9B96X50f3oAPZAeRA+mh9BD6WH0cHoEPZIeRY+mx9Bj6XH0eHoCPZGeRE+mp9BT6Wn0dHoGPZOeRc+m59Bz6Xn0fHoBvZBeRC+ml9BL6WX0cnoFvZJeRa+m19Br6XX0enoDvZHeRG+mt9Bb6W30dnoHvZPeRe+m99B76X30fvoAfZA+RB+mj9BH6WP0cfoEfZI+RZ+mz9Bn6XP0efoCfZG+RF+mr9BX6Wv0dfoGfZO+Rd+m79B36Xv0ffoB/ZB+RD+mn9BP6Wf0c/oF/ZJ+Rb+m39Bv6Xf0e/oD/RP9M/2R/kT/Qv9Kf6a/0L/Rv9N/0H/Sf9F/01/pb/Q/9L/0d/oHk8QgDMpgDM4QDMlQDM0wDMtwDM8IjMhIjMwojMpojM4YjMlYjM04jMt4TComNZOGScukY9IzGZiMTCYmM5OFycpkY7IzOZicTC4mN5OHycvkY5IZnwkxYSbCRJkYE2cSTH6mAFOQKcQUZoowRZliTHGmBFOSKcWUZsowZZlyTHmmAlORqcRUZqowVZlqTHWmBlOTqcXUZuowdZl6TH2mAdOQacQ0ZpowTZlmTHOmBdOSacW0ZtowbZl2THumA9OR6cR0ZrowXZluTHemB9OT6cX0ZvowfZl+TH9mADOQGcQMZoYwQ5lhzHBmBDOSGcWMZsYwY5lxzHhmAjORmcRMZqYwU5lpzHRmBjOTmcXMZuYwc5l5zHxmAbOQWcQsZpYwS5llzHJmBbOSWcWsZtYwa5l1zHpmA7OR2cRsZrYwW5ltzHZmB7OT2cXsZvYwe5l9zH7mAHOQOcQcZo4wR5ljzHHmBHOSOcWcZs4wZ5lzzHnmAnORucRcZq4wV5lrzHXmBnOTucXcZu4wd5l7zH3mAfOQecQ8Zp4wT5lnzHPmBfOSecW8Zt4wb5l3zHvmA/MT8zPzkfnE/ML8ynxmvjC/Mb8zfzB/Mn8xfzNfmW/MP8y/zHfmB5vEIizKYizOEizJUizNMizLcizPCqzISqzMKqzKaqzOGqzJWqzNOqzLemwqNjWbhk3LpmPTsxnYjGwmNjObhc3KZmOzsznYnGwuNjebh83L5mOTWZ8NsWE2wkbZGBtnE2x+tgBbkC3EFmaLsEXZYmxxtgRbki3FlmbLsGXZcmx5tgJbka3EVmarsFXZamx1tgZbk63F1mbrsHXZemx9tgHbkG3ENmabsE3ZZmxztgXbkm3FtmbbsG3Zdmx7tgPbke3Edma7sF3Zbmx3tgfbk+3F9mb7sH3Zfmx/dgA7kB3EDmaHsEPZYexwdgQ7kh3FjmbHsGPZcex4dgI7kZ3ETmansFPZaex0dgY7k53FzmbnsHPZeex8dgG7kF3ELmaXsEvZZexydgW7kl3FrmbXsGvZdex6dgO7kd3Ebma3sFvZbex2dge7k93F7mb3sHvZfex+9gB7kD3EHmaPsEfZY+xx9gR7kj3FnmbPsGfZc+x59gJ7kb3EXmavsFfZa+x19gZ7k73F3mbvsHfZe+x99gH7kH3EPmafsE/ZZ+xz9gX7kn3FvmbfsG/Zd+x79gP7E/sz+5H9xP7C/sp+Zr+wv7G/s3+wf7J/sX+zX9lv7D/sv+x39geXxCEcymEczhEcyVEczTEcy3EczwmcyEmczCmcymmczhmcyVmczTmcy3lcKi41l4ZLy6Xj0nMZuIxcJi4zl4XLymXjsnM5uJxcLi43l4fLy+XjkjmfC3FhLsJFuRgX5xJcfq4AV5ArxBXminBFuWJcca4EV5IrxZXmynBluXJcea4CV5GrxFXmqnBVuWpcda4GV5OrxdXm6nB1uXpcfa4B15BrxDXmmnBNuWZcc64F15JrxbXm2nBtuXZce64D15HrxHXmunBduW5cd64H15PrxfXm+nB9uX5cf24AN5AbxA3mhnBDuWHccG4EN5IbxY3mxnBjuXHceG4CN5GbxE3mpnBTuWncdG4GN5Obxc3m5nBzuXncfG4Bt5BbxC3mlnBLuWXccm4Ft5Jbxa3m1nBruXXcem4Dt5HbxG3mtnBbuW3cdm4Ht5Pbxe3m9nB7uX3cfu4Ad5A7xB3mjnBHuWPcce4Ed5I7xZ3mznBnuXPcee4Cd5G7xF3mrnBXuWvcde4Gd5O7xd3m7nB3uXvcfe4B95B7xD3mnnBPuWfcc+4F95J7xb3m3nBvuXfce+4D9xP3M/eR+8T9wv3Kfea+cL9xv3N/cH9yf3F/c1+5b9w/3L/cd+4Hn8QjPMpjPM4TPMlTPM0zPMtzPM8LvMhLvMwrvMprvM4bvMlbvM07vMt7fCo+NZ+GT8un49PzGfiMfCY+M5+Fz8pn47PzOficfC4+N5+Hz8vn45N5nw/xYT7CR/kYH+cTfH6+AF+QL8QX5ovwRflifHG+BF+SL8WX5svwZflyfHm+Al+Rr8RX5qvwVflqfHW+Bl+Tr8XX5uvwdfl6fH2+Ad+Qb8Q35pvwTflmfHO+Bd+Sb8W35tvwbfl2fHu+A9+R78R35rvwXflufHe+B9+T78X35vvwffl+fH9+AD+QH8QP5ofwQ/lh/HB+BD+SH8WP5sfwY/lx/Hh+Aj+Rn8RP5qfwU/lp/HR+Bj+Tn8XP5ufwc/l5/Hx+Ab+QX8Qv5pfwS/ll/HJ+Bb+SX8Wv5tfwa/l1/Hp+A7+R38Rv5rfwW/lt/HZ+B7+T38Xv5vfwe/l9/H7+AH+QP8Qf5o/wR/lj/HH+BH+SP8Wf5s/wZ/lz/Hn+An+Rv8Rf5q/wV/lr/HX+Bn+Tv8Xf5u/wd/l7/H3+Af+Qf8Q/5p/wT/ln/HP+Bf+Sf8W/5t/wb/l3/Hv+A/8T/zP/kf/E/8L/yn/mv/C/8b/zf/B/8n/xf/Nf+W/8P/y//Hf+h5AkIAIqYAIuEAIpUAItMAIrcAIvCIIoSIIsKIIqaIIuGIIpWIItOIIreEIqIbWQRkgrpBPSCxmEjEImIbOQRcgqZBOyCzmEnEIuIbeQR8gr5BOSBV8ICWEhIkSFmBAXEkJ+oYBQUCgkFBaKCEWFYkJxoYRQUigllBbKCGWFckJ5oYJQUagkVBaqCFWFakJ1oYZQU6gl1BbqCHWFekJ9oYHQUGgkNBaaCE2FZkJzoYXQUmgltBbaCG2FdkJ7oYPQUegkdBa6CF2FbkJ3oYfQU+gl9Bb6CH2FfkJ/YYAwUBgkDBaGCEOFYcJwYYQwUhgljBbGCGOFccJ4YYIwUZgkTBamCFOFacJ0YYYwU5glzBbmCHOFecJ8YYGwUFgkLBaWCEuFZcJyYYWwUlglrBbWCGuFdcJ6YYOwUdgkbBa2CFuFbcJ2YYewU9gl7Bb2CHuFfcJ+4YBwUDgkHBaOCEeFY8Jx4YRwUjglnBbOCGeFc8J54YJwUbgkXBauCFeFa8J14YZwU7gl3BbuCHeFe8J94YHwUHgkPBaeCE+FZ8Jz4YXwUnglvBbeCG+Fd8J74YPwk/Cz8FH4JPwi/Cp8Fr4Ivwm/C38Ifwp/CX8LX4Vvwj/Cv8J34YeYJCIiKmIiLhIiKVIiLTIiK3IiLwqiKEqiLCqiKmqiLhqiKVqiLTqiK3piKjG1mEZMK6YT04sZxIxiJjGzmEXMKmYTs4s5xJxiLjG3mEfMK+YTk0VfDIlhMSJGxZgYFxNifrGAWFAsJBYWi4hFxWJicbGEWFIsJZYWy4hlxXJiebGCWFGsJFYWq4hVxWpidbGGWFOsJdYW64h1xXpifbGB2FBsJDYWm4hNxWZic7GF2FJsJbYW24htxXZie7GD2FHsJHYWu4hdxW5id7GH2FPsJfYW+4h9xX5if3GAOFAcJA4Wh4hDxWHicHGEOFIcJY4Wx4hjxXHieHGCOFGcJE4Wp4hTxWnidHGGOFOcJc4W54hzxXnifHGBuFBcJC4Wl4hLxWXicnGFuFJcJa4W14hrxXXienGDuFHcJG4Wt4hbxW3idnGHuFPcJe4W94h7xX3ifvGAeFA8JB4Wj4hHxWPicfGEeFI8JZ4Wz4hnxXPiefGCeFG8JF4Wr4hXxWvidfGGeFO8Jd4W74h3xXviffGB+FB8JD4Wn4hPxWfic/GF+FJ8Jb4W34hvxXfie/GD+JP4s/hR/CT+Iv4qfha/iL+Jv4t/iH+Kf4l/i1/Fb+I/4r/id/GHlCQhEiphEi4REilREi0xEitxEi8JkihJkiwpkippki4ZkilZki05kit5UioptZRGSiulk9JLGaSMUiYps5RFyiplk7JLOaScUi4pt5RHyivlk5IlXwpJYSkiRaWYFJcSUn6pgFRQKiQVlopIRaViUnGphFRSKiWVlspIZaVyUnmpglRRqiRVlqpIVaVqUnWphlRTqiXVlupIdaV6Un2pgdRQaiQ1lppITaVmUnOphdRSaiW1ltpIbaV2Unupg9RR6iR1lrpIXaVuUneph9RT6iX1lvpIfaV+Un9pgDRQGiQNloZIQ6Vh0nBphDRSGiWNlsZIY6Vx0nhpgjRRmiRNlqZIU6Vp0nRphjRTmiXNluZIc6V50nxpgbRQWiQtlpZIS6Vl0nJphbRSWiWtltZIa6V10nppg7RR2iRtlrZIW6Vt0nZph7RT2iXtlvZIe6V90n7pgHRQOiQdlo5IR6Vj0nHphHRSOiWdls5IZ6Vz0nnpgnRRuiRdlq5IV6Vr0nXphnRTuiXdlu5Id6V70n3pgfRQeiQ9lp5IT6Vn0nPphfRSeiW9lt5Ib6V30nvpg/ST9LP0Ufok/SL9Kn2Wvki/Sb9Lf0h/Sn9Jf0tfpW/SP9K/0nfph5wkIzIqYzIuEzIpUzItMzIrczIvC7IoS7IsK7Iqa7IuG7IpW7ItO7Ire3IqObWcRk4rp5PTyxnkjHImObOcRc4qZ5OzyznknHIuObecR84r55OTZV8OyWE5IkflmByXE3J+uYBcUC4kF5aLyEXlYnJxuYRcUi4ll5bLyGXlcnJ5uYJcUa4kV5aryFXlanJ1uYZcU64l15bryHXlenJ9uYHcUG4kN5abyE3lZnJzuYXcUm4lt5bbyG3ldnJ7uYPcUe4kd5a7yF3lbnJ3uYfcU+4l95b7yH3lfnJ/eYA8UB4kD5aHyEPlYfJweYQ8Uh4lj5bHyGPlcfJ4eYI8UZ4kT5anyFPlafJ0eYY8U54lz5bnyHPlefJ8eYG8UF4kL5aXyEvlZfJyeYW8Ul4lr5bXyGvldfJ6eYO8Ud4kb5a3yFvlbfJ2eYe8U94l75b3yHvlffJ++YB8UD4kH5aPyEflY/Jx+YR8Uj4ln5bPyGflc/J5+YJ8Ub4kX5avyFfla/J1+YZ8U74l35bvyHfle/J9+YH8UH4kP5afyE/lZ/Jz+YX8Un4lv5bfyG/ld/J7+YP8k/yz/FH+JP8i/yp/lr/Iv8m/y3/If8p/yX/LX+Vv8j/yv/J3+YeSpCAKqmAKrhAKqVAKrTAKq3AKrwiKqEiKrCiKqmiKrhiKqViKrTiKq3hKKiW1kkZJq6RT0isZlIxKJiWzkkXJqmRTsis5lJxKLiW3kkfJq+RTkhVfCSlhJaJElZgSVxJKfqWAUlAppBRWiihFlWJKcaWEUlIppZRWyihllXJKeaWCUlGppFRWqihVlWpKdaWGUlOppdRW6ih1lXpKfaWB0lBppDRWmihNlWZKc6WF0lJppbRW2ihtlXZKe6WD0lHppHRWuihdlW5Kd6WH0lPppfRW+ih9lX5Kf2WAMlAZpAxWhihDlWHKcGWEMlIZpYxWxihjlXHKeGWCMlGZpExWpihTlWnKdGWGMlOZpcxW5ihzlXnKfGWBslBZpCxWlihLlWXKcmWFslJZpaxW1ihrlXXKemWDslHZpGxWtihblW3KdmWHslPZpexW9ih7lX3KfuWAclA5pBxWjihHlWPKceWEclI5pZxWzihnlXPKeeWCclG5pFxWrihXlWvKdeWGclO5pdxW7ih3lXvKfeWB8lB5pDxWnihPlWfKc+WF8lJ5pbxW3ihvlXfKe+WD8pPys/JR+aT8ovyqfFa+KL8pvyt/KH8qfyl/K1+Vb8o/yr/Kd+WHmqQiKqpiKq4SKqlSKq0yKqtyKq8KqqhKqqwqqqpqqq4aqqlaqq06qqt6aio1tZpGTaumU9OrGdSMaiY1s5pFzapmU7OrOdScai41t5pHzavmU5NVXw2pYTWiRtWYGlcTan61gFpQLaQWVouoRdVianG1hFpSLaWWVsuoZdVyanm1glpRraRWVquoVdVqanW1hlpTraXWVuuoddV6an21gdpQbaQ2VpuoTdVmanO1hdpSbaW2VtuobdV2anu1g9pR7aR2VruoXdVuane1h9pT7aX2VvuofdV+an91gDpQHaQOVoeoQ9Vh6nB1hDpSHaWOVseoY9Vx6nh1gjpRnaROVqeoU9Vp6nR1hjpTnaXOVueoc9V56nx1gbpQXaQuVpeoS9Vl6nJ1hbpSXaWuVteoa9V16np1g7pR3aRuVreoW9Vt6nZ1h7pT3aXuVveoe9V96n71gHpQPaQeVo+oR9Vj6nH1hHpSPaWeVs+oZ9Vz6nn1gnpRvaReVq+oV9Vr6nX1hnpTvaXeVu+od9V76n31gfpQfaQ+Vp+oT9Vn6nP1hfpSfaW+Vt+ob9V36nv1g/qT+rP6Uf2k/qL+qn5Wv6i/qb+rf6h/qn+pf6tf1W/qP+q/6nf1h5akIRqqYRquERqpURqtMRqrcRqvCZqoSZqsKZqqaZquGZqpWZqtOZqreVoqLbWWRkurpdPSaxm0jFomLbOWRcuqZdOyazm0nFouLbeWR8ur5dOSNV8LaWEtokW1mBbXElp+rYBWUCukFdaKaEW1YlpxrYRWUiulldbKaGW1clp5rYJWUaukVdaqaFW1alp1rYZWU6ul1dbqaHW1elp9rYHWUGukNdaaaE21ZlpzrYXWUmultdbaaG21dlp7rYPWUeukdda6aF21blp3rYfWU+ul9db6aH21flp/bYA2UBukDdaGaEO1YdpwbYQ2UhuljdbGaGO1cdp4bYI2UZukTdamaFO1adp0bYY2U5ulzdbmaHO1edp8bYG2UFukLdaWaEu1ZdpybYW2UlulrdbWaGu1ddp6bYO2Udukbda2aFu1bdp2bYe2U9ul7db2aHu1fdp+7YB2UDukHdaOaEe1Y9px7YR2UjulndbOaGe1c9p57YJ2UbukXdauaFe1a9p17YZ2U7ul3dbuaHe1e9p97YH2UHukPdaeaE+1Z9pz7YX2UnulvdbeaG+1d9p77YP2k/az9lH7pP2i/ap91r5ov2m/a39of2p/aX9rX7Vv2j/av9p37YeepCM6qmM6rhM6qVM6rTM6q3M6rwu6qEu6rCu6qmu6rhu6qVu6rTu6q3t6Kj21nkZPq6fT0+sZ9Ix6Jj2znkXPqmfTs+s59Jx6Lj23nkfPq+fTk3VfD+lhPaJH9Zge1xN6fr2AXlAvpBfWi+hF9WJ6cb2EXlIvpZfWy+hl9XJ6eb2CXlGvpFfWq+hV9Wp6db2GXlOvpdfW6+h19Xp6fb2B3lBvpDfWm+hN9WZ6c72F3lJvpbfW2+ht9XZ6e72D3lHvpHfWu+hd9W56d72H3lPvpffW++h99X56f32APlAfpA/Wh+hD9WH6cH2EPlIfpY/Wx+hj9XH6eH2CPlGfpE/Wp+hT9Wn6dH2GPlOfpc/W5+hz9Xn6fH2BvlBfpC/Wl+hL9WX6cn2FvlJfpa/W1+hr9XX6en2DvlHfpG/Wt+hb9W36dn2HvlPfpe/W9+h79X36fv2AflA/pB/Wj+hH9WP6cf2EflI/pZ/Wz+hn9XP6ef2CflG/pF/Wr+hX9Wv6df2GflO/pd/W7+h39Xv6ff2B/lB/pD/Wn+hP9Wf6c/2F/lJ/pb/W3+hv9Xf6e/2D/pP+s/5R/6T/ov+qf9a/6L/pv+t/6H/qf+l/61/1b/o/+r/6d/2HkWQgBmpgBm4QBmlQBm0wBmtwBm8IhmhIhmwohmpohm4YhmlYhm04hmt4RiojtZHGSGukM9IbGYyMRiYjs5HFyGpkM7IbOYycRi4jt5HHyGvkM5IN3wgZYSNiRI2YETcSRn6jgFHQKGQUNooYRY1iRnGjhFHSKGWUNsoYZY1yRnmjglHRqGRUNqoYVY1qRnWjhlHTqGXUNuoYdY16Rn2jgdHQaGQ0NpoYTY1mRnOjhdHSaGW0NtoYbY12Rnujg9HR6GR0NroYXY1uRnejh9HT6GX0NvoYfY1+Rn9jgDHQGGQMNoYYQ41hxnBjhDHSGGWMNsYYY41xxnhjgjHRmGRMNqYYU41pxnRjhjHTmGXMNuYYc415xnxjgbHQWGQsNpYYS41lxnJjhbHSWGWsNtYYa411xnpjg7HR2GRsNrYYW41txnZjh7HT2GXsNvYYe419xn7jgHHQOGQcNo4YR41jxnHjhHHSOGWcNs4YZ41zxnnjgnHRuGRcNq4YV41rxnXjhnHTuGXcNu4Yd417xn3jgfHQeGQ8Np4YT41nxnPjhfHSeGW8Nt4Yb413xnvjg/GT8bPx0fhk/GL8anw2vhi/Gb8bfxh/Gn8ZfxtfjW/GP8a/xnfjh5lkIiZqYiZuEiZpUiZtMiZrciZvCqZoSqZsKqZqaqZuGqZpWqZtOqZremYqM7WZxkxrpjPTmxnMjGYmM7OZxcxqZjOzmznMnGYuM7eZx8xr5jOTTd8MmWEzYkbNmBk3E2Z+s4BZ0CxkFjaLmEXNYmZxs4RZ0ixlljbLmGXNcmZ5s4JZ0axkVjarmFXNamZ1s4ZZ06xl1jbrmHXNemZ9s4HZ0GxkNjabmE3NZmZzs4XZ0mxltjbbmG3NdmZ7s4PZ0exkdja7mF3NbmZ3s4fZ0+xl9jb7mH3NfmZ/c4A50BxkDjaHmEPNYeZwc4Q50hxljjbHmGPNceZ4c4I50ZxkTjanmFPNaeZ0c4Y505xlzjbnmHPNeeZ8c4G50FxkLjaXmEvNZeZyc4W50lxlrjbXmGvNdeZ6c4O50dxkbja3mFvNbeZ2c4e509xl7jb3mHvNfeZ+84B50DxkHjaPmEfNY+Zx84R50jxlnjbPmGfNc+Z584J50bxkXjavmFfNa+Z184Z507xl3jbvmHfNe+Z984H50HxkPjafmE/NZ+Zz84X50nxlvjbfmG/Nd+Z784P5k/mz+dH8ZP5i/mp+Nr+Yv5m/m3+Yf5p/mX+bX81v5j/mv+Z384eVZCEWamEWbhEWaVEWbTEWa3EWbwmWaEmWbCmWammWbhmWaVmWbTmWa3lWKiu1lcZKa6Wz0lsZrIxWJiuzlcXKamWzsls5rJxWLiu3lcfKa+Wzki3fCllhK2JFrZgVtxJWfquAVdAqZBW2ilhFrWJWcauEVdIqZZW2ylhlrXJWeauCVdGqZFW2qlhVrWpWdauGVdOqZdW26lh1rXpWfauB1dBqZDW2mlhNrWZWc6uF1dJqZbW22lhtrXZWe6uD1dHqZHW2ulhdrW5Wd6uH1dPqZfW2+lh9rX5Wf2uANdAaZA22hlhDrWHWcGuENdIaZY22xlhjrXHWeGuCNdGaZE22plhTrWnWdGuGNdOaZc225lhzrXnWfGuBtdBaZC22llhLrWXWcmuFtdJaZa221lhrrXXWemuDtdHaZG22tlhbrW3WdmuHtdPaZe229lh7rX3WfuuAddA6ZB22jlhHrWPWceuEddI6ZZ22zlhnrXPWeeuCddG6ZF22rlhXrWvWdeuGddO6Zd227lh3rXvWfeuB9dB6ZD22nlhPrWfWc+uF9dJ6Zb223lhvrXfWe+uD9ZP1s/XR+mT9Yv1qfba+WL9Zv1t/WH9af1l/W1+tb9Y/1r/Wd+uHnWQjNmpjNm4TNmlTNm0zNmtzNm8LtmhLtmwrtmprtm4btmlbtm07tmt7dio7tZ3GTmuns9PbGeyMdiY7s53Fzmpns7PbOeycdi47t53Hzmvns5Nt3w7ZYTtiR+2YHbcTdn67gF3QLmQXtovYRe1idnG7hF3SLmWXtsvYZe1ydnm7gl3RrmRXtqvYVe1qdnW7hl3TrmXXtuvYde16dn27gd3QbmQ3tpvYTe1mdnO7hd3SbmW3ttvYbe12dnu7g93R7mR3trvYXe1udne7h93T7mX3tvvYfe1+dn97gD3QHmQPtofYQ+1h9nB7hD3SHmWPtsfYY+1x9nh7gj3RnmRPtqfYU+1p9nR7hj3TnmXPtufYc+159nx7gb3QXmQvtpfYS+1l9nJ7hb3SXmWvttfYa+119np7g73R3mRvtrfYW+1t9nZ7h73T3mXvtvfYe+199n77gH3QPmQfto/YR+1j9nH7hH3SPmWfts/YZ+1z9nn7gn3RvmRftq/YV+1r9nX7hn3TvmXftu/Yd+179n37gf3QfmQ/tp/YT+1n9nP7hf3SfmW/tt/Yb+139nv7g/2T/bP90f5k/2L/an+2v9i/2b/bf9h/2n/Zf9tf7W/2P/a/9nf7h5PkIA7qYA7uEA7pUA7tMA7rcA7vCI7oSI7sKI7qaI7uGI7pWI7tOI7reE4qJ7WTxknrpHPSOxmcjE4mJ7OTxcnqZHOyOzmcnE4uJ7eTx8nr5HOSHd8JOWEn4kSdmBN3Ek5+p4BT0CnkFHaKOEWdYk5xp4RT0inllHbKOGWdck55p4JT0ankVHaqOFWdak51p4ZT06nl1HbqOHWdek59p4HT0GnkNHaaOE2dZk5zp4XT0mnltHbaOG2ddk57p4PT0enkdHa6OF2dbk53p4fT0+nl9Hb6OH2dfk5/Z4Az0BnkDHaGOEOdYc5wZ4Qz0hnljHbGOGOdcc54Z4Iz0ZnkTHamOFOdac50Z4Yz05nlzHbmOHOdec58Z4Gz0FnkLHaWOEudZc5yZ4Wz0lnlrHbWOGuddc56Z4Oz0dnkbHa2OFudbc52Z4ez09nl7Hb2OHudfc5+54Bz0DnkHHaOOEedY85x54Rz0jnlnHbOOGedc85554Jz0bnkXHauOFeda85154Zz07nl3HbuOHede85954Hz0HnkPHaeOE+dZ85z54Xz0nnlvHbeOG+dd85754Pzk/Oz89H55Pzi/Op8dr44vzm/O384fzp/OX87X51vzj/Ov85354eb5CIu6mIu7hIu6VIu7TIu63Iu7wqu6Equ7Cqu6mqu7hqu6Vqu7Tqu63puKje1m8ZN66Zz07sZ3IxuJjezm8XN6mZzs7s53JxuLje3m8fN6+Zzk13fDblhN+JG3ZgbdxNufreAW9At5BZ2i7hF3WJucbeEW9It5ZZ2y7hl3XJuebeCW9Gt5FZ2q7hV3WpudbeGW9Ot5dZ267h13XpufbeB29Bt5DZ2m7hN3WZuc7eF29Jt5bZ227ht3XZue7eD29Ht5HZ2u7hd3W5ud7eH29Pt5fZ2+7h93X5uf3eAO9Ad5A52h7hD3WHucHeEO9Id5Y52x7hj3XHueHeCO9Gd5E52p7hT3WnudHeGO9Od5c5257hz3XnufHeBu9Bd5C52l7hL3WXucneFu9Jd5a5217hr3XXueneDu9Hd5G52t7hb3W3udneHu9Pd5e5297h73X3ufveAe9A95B52j7hH3WPucfeEe9I95Z52z7hn3XPuefeCe9G95F52r7hX3WvudfeGe9O95d5277h33XvuffeB+9B95D52n7hP3Wfuc/eF+9J95b5237hv3Xfue/eD+5P7s/vR/eT+4v7qfna/uL+5v7t/uH+6f7l/u1/db+4/7r/ud/eHl+QhHuphHu4RHulRHu0xHutxHu8JnuhJnuwpnuppnu4ZnulZnu05nut5XiovtZfGS+ul89J7GbyMXiYvs5fFy+pl87J7ObycXi4vt5fHy+vl85I93wt5YS/iRb2YF/cSXn6vgFfQK+QV9op4Rb1iXnGvhFfSK+WV9sp4Zb1yXnmvglfRq+RV9qp4Vb1qXnWvhlfTq+XV9up4db16Xn2vgdfQa+Q19pp4Tb1mXnOvhdfSa+W19tp4bb12Xnuvg9fR6+R19rp4Xb1uXnevh9fT6+X19vp4fb1+Xn9vgDfQG+QN9oZ4Q71h3nBvhDfSG+WN9sZ4Y71x3nhvgjfRm+RN9qZ4U71p3nRvhjfTm+XN9uZ4c7153nxvgbfQW+Qt9pZ4S71l3nJvhbfSW+Wt9tZ4a7113npvg7fR2+Rt9rZ4W71t3nZvh7fT2+Xt9vZ4e7193n7vgHfQO+Qd9o54R71j3nHvhHfSO+Wd9s54Z71z3nnvgnfRu+Rd9q54V71r3nXvhnfTu+Xd9u54d7173n3vgffQe+Q99p54T71n3nPvhffSe+W99t54b7133nuqV+d2ySX9Ev99lvr/PkP5/vtM/u8z9N9n+L/PyH+f0f8+Y/99xv/7TPz3Wey/z//uh/53v/T/9xn+byf8307Y/7+fpUuX/H8//Xz5Emzrdm16dW/VslmPtv/3f4qUKEFXbtapVaVWefL975H8v4f/v0fkf4/o/x6x/z3i/3skmP/95/mCV3Lw8oNXKHiFg1ckeEWDVzx4BZf94LIfXPaDy35w2Q/u+cE9Pxa8gnuh4F4ouBcK7oWCe6HgJw0Fl0PB5VBwORRcDgeXw8HlcHA5HFwOB/fCwb1w8JuHg3uR4F4kuBcJ7kWCe5HgJ40ElyPB5Ujwk0aCy9HgXjS4Eg2uRIMr0eBKNLgSC36qWHAlFvxUseBeLLgXC67E4Erw+8aCnyoeXI4Hl+PB5XhwOR5cjgc/aTzYiAeX48HlRHAvEdxLBPcSwZVEcCUR/KSJ4F4iwQb/b0+Gpw/PEDwj8IzCMwbPODzhbnI+eMJEMkwkw0RyGJ6wlgwTyTCRDBM+TPgw4cNdH+76cNeH38KHuz7cDcHdENwNwY8egokQTIRgIgQTIfgtQrAWgrUwrIVhLQxrYVgLw1oY1sKwFoa1MKyFYS0CaxFYi8BaBNYisBaBtQisRWAtAmsRWIvCWhTWorAWhbUorEVhLQprUViLwloU1mKwFoO1GKzFYC0GazFYi8FaDNZisBaDtTisxWEtDmtxWIvDWhzW4rAWh7U4rMVhLQFrCVhLwFoC1hKwloC1BKwlYC0Ba4DC//mmhWcyPH14huAZhmcEnlF4xuAZhyesARU+UOEDFT5Q4QMVPlDhJ8MaqOGDGj6o4YMaPqjh+7AGgPgAiA+A+ACI78MaWOKDJT5Y4oMlPljigyU+WOKDJT5Y4oMlPljigyU+WOKDJT5Y4oMlPljigyU+WOKDJT5Y4oMlPljigyU+WOKDJT5Y4oMlPljigyU+AOIDID4A4gMgPgDiAyA+AOIDID4A4gMgPgDiAyA+UOEDFT5Q4QMVPlDhAxU+UOEDFT5Q4YMPPvjggw8+oOADCj6g4AMKPqDgAwo+oOADCj6g4IMEPkjggwQhkCAEEoRAghBIEAIJQiBBCCQIgQQhkCAEEoRAghBIEAIJQiBBCCQIgQQhkCAEEoRAghBIEAIJQiBBCCQIgQQhkCAEEoRAghBIEAIJQiBBCCQIgQQhkCAEEoRAghBIEIL8Q5B/CPIPQf4hyD8E+Ycg/xDkH4L8Q9B8CJoPQeghCD0EoYcg9BCEHoLQQxB6CEIPRVJMwG8BzYcg9BCEHoK6Q1B3CJIOQdIhSDoEfxOE4G+CECQdgqRDkHQIkg5B0iFIOgRf+SFIOgRJhyDpEHzlh6DuENQdgrpDUHcI6g5B3SFIOgRJhyDpECQdgqTD0HEYOg5Dx2HoOAwdh6HjMHQcho7D0HEY4g1DvGGINwzxhiHeMMQbhnjDEG8Y4g1DvGGINwzxhiHeMMQbhnjDEG8Y4g1DvGGINwzxhiHeMMQbhnjDEG8Y4g3D13gY4g1DvGGINwzxhiHeMMQbhnjDEG8YvrvD0HEYOg5Dx2HoOAwdh6HjMHQchnjDEG84kuIu/BbwLR2GeMMQbxi+pcPQcRg6DsO3dBiSDkPSYUg6DEmHIekwfHeH4bs7DKGHIfQwhB6G0MMQehhCD8N3dxiaD0PzYWg+DM2HofkwNB+G5sPQfBiaD0PzYWg+DN/oYcg/DPmH4c/8MEgQBgnCIEEEvtwjgEIEUIgAChFAIQIoRACFCKAQARQigEIEvtwj4EMEfIiADxHwIQI+RMCHCPgQAR8i4EMEfIiADxHwIQI+RMCHCPgQAR8i4EMEfIiADxHwIQI+RMCHCPgQAR8i4EMEfIjA93wEqIgAFRGgIgJURICKCFARASoiQEUEqIgAFRGgIgJ/5kdAjQioEQE1IqBGBNSIwLd/BACJACARACQCgETg2z8ClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSUxsCQGlsTAkhhYEgNLYmBJDCyJgSVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4mBJHCyJgyVxsCQOlsTBkjhYEgdL4gBIHKiIAxVxoCIOVMSBijhQEQcq4kBFHKiIAxVxoCIOVMSBijhQEQcq4kBFHKiIAxVxoCIOPsTBhzj4EAcf4uBDHFCIAwpxQCEOKMQBhTigEAcU4oBCHFCIAwpxQCEO+cch/zjkH4f8E5B/AvJPQP4JyD8B+Scg/wTkn4D8E5B/AvJPQPMJaD4BzSeg+QQ0n4DmE9B8AppPQPMJaD4BzSeg+QQ0n4DmE9B8AppPQPMJaD4BzSeg+QQ0n4DmE9B8AppPQPMJaD4BzSeg+QQ0n4DmE9B8AppPQPMJaD4BzSeg+QQ0n4DmE9B8AppPQPMJaD4Bfz8kIP8E/P2QgL8fEoBCAlBIAAoJQCEBKCQAhQSgkAAUEoBCAlBIAAoJQCEBKCQAhQSgkAAUEoBCAlBIAAoJ+PshAT4kwIcE+JAAHxLgQwL+fkgAFQmgIgFUJICKBFCRACoSQEUCqEgAFQmgIgFUJODvhwT8/ZAAQBIASAIASSQS3H/P5Hz58qV4J6d4+yneIXgnh1O8Iyne0RTvWIp3PMU7xa6fYtdPseun2PVT7Popdv0Uu36KXT/Frp9i10+xG0qxG0qxG0qxG0qxG0qxG0qxG0qxG0qxG0qxG0qxG06xG06xG06xG06xG06xG06xG06xG06xG06xG06xG0mxG0mxG0mxG0mxG0mxG0mxG0mxG0mxG0mxG0mxG02xG02xG02xG02xG02xG02xG02xG02xG02xG02xG0uxG0uxG0uxG0uxG0uxG0uxG0uxG0uxG0uxG0uxG0+xG0+xFU+xFQ8zbTr269r2/7yiwSsWvOLBK/G/VyJf8EoOXn7wCgWv4HIiEryCjUSwkQg2Ev/b+D95B6/k4OUHr1DwCgevSPCKBq9Y8IoHr2AjOdhIDjaSg43kYCM52EgONpKDjeRgIznYSA42/GDDDzb8YMMPNvxgww82/GDDDzb8YMMPNkLBRijYCAUboWAjFGyEgo1QsBEKNkLBRijYCAcb4WAjHGyEg41wsBEONsLBRjjYCAcb4WAjEmxEgo1IsBEJNiLBRiTYiAQbkWAjEmxEgo1osBENNqLBRjTYiAYb0WAjGmxEg41osBENNmLBRizYiAUbsWAjFmzEgo1YsBELNmLBRizYiAcb8WAjHmzEg42g7uR4sBF0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx0nhx07ged+0HnftC5H3TuB537Qed+0LkfdO4HnftB537QuR907ged+0HnftC5H3TuB537Qed+0LkfdO4HnftB537QuR907ged+0HnftC5H3TuB537Qed+0LkfdO4HnftB537QuR907ged+0HnftC5H3TuB537Qed+0LkfdO4HnftB537QuR907ged+0HnftC5H3TuB537Qef/TxF3jMQ2FgNR8EorYAYk738xO3Fv9iMNk1dKujA6H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfdo+5R96h71D3qHnWPuuf7/5f/ff2qe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe9W96l51r7pX3avuVfeqe/2Lr85X56vz1fnqfHW+Ol+dr85X59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fReXQenUfn0Xl0Hp1H59F5dB6dR+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfn1Xl1Xp1X59V5dV6dV+fVeXVenVfnp/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dH46P52fzk/np/PT+en8dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn8+9f5/Pfv87/vn5e47Ve8arXeT1er5eNn42fjZ+Nn42fjZ+Nn42fjZ+Nn42xMTbGxtgYG2NjbIyNsTE21sbaWBtrY22sjbWxNtbG2oiN2IiN2IiN2IiN2IiN2KiN2qiN2qiN2qiN2qiN2jgbZ+NsnI2zcTbOxtk4G2fjsfHYeGw8Nh4bj43HxmPjsfHYeG28Nl4br43XxmvjtfHaeG28Nj4bn43Pxmfjs/HZ+Gx8Nj4bOqfghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm4ouKHghoIbCm7YtyHehm4bGm0YtCHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbomyIsiHKhigbouzvy4Zm2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJhy4YtG7Zs2LJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bJly5YtW7Zs2bIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW6JsibIlypYoW3fVli1bd9WWMlt31dZdtSXP1l21dVdt3VVbd9XWXbV1V23dVVt31ZZkW3fVlmlbd9XWXbV1V23dVVt31ZaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpuKbil4JaCWwpu2bdl35Z9W/Ztibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3pZ4W+Jtibcl3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3kK8hXgL8RbiLcRbiLcQbyHeQryFeAvxFuItxFuItxBvId5CvIV4C/EW4i3EW4i3EG8h3uKaWti3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYt7FvYt7BvYd/CvoV9C/sW9i3sW9i3sG9h38K+hX0L+xb2Lexb2Lewb2Hfwr6FfQv7FvYtLsCFggsFFwouFFxcgAsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxcerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu54uOPhjoc7Hu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rKcQwh53hOROioRSVT2RIBlOQWo3nrjh9/6+v+bk/4v//P/JK7o9YvJ8RFCfffOLcbIpIN+j7EIIYCaiKFCKuZUjY7ZzFQtUQYiNkIzJVsdUnNgBmqKyMnIkYCIEMBijMxoYMysGkMMWVbUdU2AxBm5Iuj0b771+tw88ODS5auU95l5NBoxMzOTc8wYJKpqtKgtAJoCEVGWFTmrahQRXDQNZlmmqs65GFY2JETUPuzlZRLVpV5nZsmXpT0x2oxXgjli77mOFTFFCaZw+/YHX/nKV9Dgxo0b0/E4zx1Y3Nvd2e2zmlTTqXNUZJlDNhCNAtgQueS7g5iSU7C0hWBrgIBti5SlCqeS5EkjWoVqLM7FUnvhySm3mmxbmvdAwMjW5jMCAjdMHQ3MBE0VDBABuapD3usDsirsXLj8hS/92qi/98d//J/ffuPrplU1OQgwuXJ578ozzzksPvfFX2Ee/X9/+52D8WHec9X4QQDZ3ctG+zs/97nPK/jLl168euXFqnZRbDaLlFneKxTAWyzL8TAfAICINMNF5L1PxLsd0QHb8jM3XrTdXNYq25c7MaPu/yA6dOjQoUOHDk8BRJosaWYSACSczOfNehdpoaOR/WP0wZ0MT39iPHEx54Y7/xmGn+2jPekWc55OxXOeb1rHLzPNF4WFyMzz+byu6xCCGTqXJVbMSKahl7NKrbGqy3nuM0ZQiaDi2ZgRIJblLHXrIS7C0w0NUYGMUHHtrBVBFmMjYNF0STtbSdmKqbZ0sZBO/xNCqOs6MbEYg4jUCgouLwYu60WgMhhQhkz90SiRLgY0ARExIGafWOXm9bW12szWJaATF4u2XlliQGrGdjmwif5hC+3vjTGmNzPv+kUPQIkRETPniYiRTAVB0URj6QCcIaE5QDIlNLSUWoiwiC9Es+V/1ufHNrlYNycqnJ5fcvIFACT7HVsGZyxDzBF0Xe1MkY/JzocxRaCnem9zvmfgglAZwOXD/ujCwfFxCNVomIPMSGYWjInKSrjYMV+A94OdIVi49d6P+xzq8iHo3DGrkKmX6OaVGWSAmZE3JFVVC4BCLKffnvQEMQwbF3QzhwOxU/k6dOjQoUOHDk8DkoYASU1CqOtYVZXzueEygI/gUVWXpxGVMxZhJz/CbRGsHRh2ahUefhhq98iyybMtYba+/mgdYk5Kjm2FaiVwNfHfRER+0BcxAkwRCqpqKoQqEgDtW3/9jRCqn/3Mp3d72eXLlyvD27c/ePPeLcIQqrLIvXeYsRORxoRz2aaFtkEh1pweE0nQDXcTaFgfutSblj4uUjvnVGOMEZmIaDQaAQ0Pj+cPjuKd++Obd+4L9j9+7ZVL158tg4FpqEowAVBERmRpaS9k25b/JsnmJNUfrq4O8LKTcKELtbbBxuyUsGnPg4WOhIhJVjo5F4s8NxOJtc99XZevf+dvx8fTd99971vf+usi6x0eHHjvr1y6ABZ2d/qMRgQEzLikeainmE+amaG0kuVxXSVe+HYu7tBlG+dJ8TspftCKcd+c24si2BNFnmtftBIPVc3EEHze8644OJpIDV/85V/Z3dtXwD/7sz8bDQc/eeP7N978Ud/ppYs7ztHPfvbze/vXyO+8f+tejPqTN37w3js/KnK5cqE/2HPPvnDt+nOXX/nYp0J0vrjgs14IaAQEDkxUwEAQzfmkdp4MYafHMnA67d7vevk6dOjQoUOHDk8nkqDnHNXBEHE8mwJyVNGkhLRbsD66nrhHJq2fXiL6iHbBJyCfZ29/npD30/58rC/d4jvfJn4nKNbWTyXPziCGZkwMBkhAoL3CT8cPJuPDzLPr9RA1ywqVKoZyPjt2JJlHBNVgAcmRg+a6o6Fissds8StrHckyn8BwfYZgNCAERhLQxqAz8SvnXAhSVTV7l+eF977S4uD4oA7l0WQWgQzAF3m/388gfbmkdHXvMqSsrssMEA3I1EAIANUUk59lW+lSIwMyUEiZ7Ivhopayt6xfVFhWUbb0zA1xD09c04wJEKoY0dQxHh4eTCazsixNtaoqMwNRx0iIaSwSFyUiJENbxUVC8jA1W5v8lGIM00MZXIz9483w06oZN6BNKuc2/mnJPAag0QOjiZqJgqGzECNyBubz/s5g9xIghdvvz7Qup4fl/KEreHd3v46yu//M9WdfmtcgGgihKg/r6ohM3HDXee0X2c7oondDcl6NZrOZz/oIBAQGJGIGRgTMDmSLdHlGg/F577VmP2vbYKfydejQoUOHDh2eDiBRDOIyJsLJrKzr2jlXhYi8xvfO5FQfKo68tdlZO/nIbTY3fGvO47NydujfGV+05nGysS2e92jbB7MU99ZW7apRBRFNwaFbnJjWs6nzFqvq4cG9yzu9vQsXLgwGk8kEM5MwL2fHEqsYKiRyWdYv+nUdAShlfCOggCQuiYraJIOvtTUuL1BLTwM1ARAkRCQDVTUAYEbnnIiEEJI2KaIxRu4NBPy8ro+ntc/6wIX3HtEI1LOjwntijQKZQ6TkHrp8DLGIDViSYV2IWrrYot31uUreS4Yrie9Zw/fEzEQI1vskz5jeZVn2B4UnquZTzvj46PDhweHB/QdVVZEFAnQETMCOGYWIkmUoMUAqqmxP+uYSt2ejtsgMQmOKo4tsCTo/93uEjed6z9rqjjNadhPiotsQMdWfAgLWIXLe98TMPXS5YlHVMc6O333vTj0/yHIIVu9evmxKigW5vs2nBwf3Yj2zON0duWo+293puxh2dnb2dp6JkhNnPs+RXNSYvIdMxQzBAJFoW/7ESYedcz5z2brZ8lZN/9pRvg4dOnTo0KHD08L6EFWBGSaTKQIbggIQ0j/MVz/y/eUi7MOwvpM7PINTnfyuJ0v5O8mFHgnb8LJskcI29U37XHPUTAaDuTcBkZg66nLHzvvZ9PDhwYN+Rt/9u2//d//Nb3/mk5/0CA8ePASe3b936+jwgSPcG42IKIYwmUy87zV+m6lhD5O8I2aMKSGudbQnT21hySOp3jMVTKoKADB7Zq5DTK4bqYtsZ2fnYe2+870fvv3O+1euvvCLX/xlV/TRZ+Pxscuzfr9X+NwxiohEjo6I89Sft8iCAFAzapUsooIlDxJpyUFJ35P2AK4feNOIKCrL5j1Yha1ju/dv+dmd0SiE6nh8eOfOTUD7xje+ce/u/bqODIBEuxcu9DIY9XtqFWNbNjREVDDAhumlxrllM6ItajURV7WaZmCP4nsn59Kjm0iBG/lunT8hsC6i4dPgEiEREjAyAngFm89CNiw+/4VfnFSWFTvosg/ev/3VP/5Dcpb1aGe3V/SHH//EpwCKq9df3tm9AIZ/8Pv/1uJ0f7/HWD//3NWPf/xjBeCnP/X5557/RJ7vzUIlIZCLwKRAjSSrAOBMBcF08+alUx7NnPUUCU601y6u7OZDnI7ydejQoUOHDh2eErAjUYsBVDXZ7i0ljvWlIZy9ivooyZ5tJ05m8Ejmdtput1qwnDMfb8M88wwTlyfGGYV5bW/JpbC21U1EJDlMAiOYmfe+yHlyFAa93nT8QFVDrM2MXeZ8Pp3dJ0LPVNVzAu8YnfMZ5VVIEh6BKSCZiUEjg7XnATRSmsGqnHJ1eEmcMRNEr6CqEZFTth8AOOeIKKow82Q8qxmyfMC+iGoKOB6P0Wf94SBlGACAmTQETICQySAlsdNpfZ4mC6FPl/RwoxowhSssBlCXY5nsZzYU1A2vlxVNVHWOdkc7Bwd32YH3HGIdo1ZVJaHsZz4ihxCyDLIsQ8HUHGikSS3VxWRvRpYW8XeLOPZWYScvttKlKNdWWXV1qItzXCuRXjRhblCh9V2tpvji/Y1i17XRQIpRQ5AQAZDroLtZvw42YJ1WZU3gXWGENYD3/awYIvjCOZTgOe4OuapNtC7LksiV8xgjcUBCZm+QqUhlxqZk5hAYEMlQYgD6CH5zTnu4s3FfY0f5OnTo0KFDhw5PFetjPDoeZ1k2KSv2GS2iuc6lJnx0OKd09mRy3/lb7NqlmCfloJ8G39vK9LaqfAlLQrJhNK8pPc+5DLmcT6ez8Xhc/+QnP3n3nR/HMP3N3/z1Cxcu7O/vz8eT73//+8RH09lYVR1i0csIUMTquib02nDsFh1FNXOQfBvbDwBsmRu+7ETDJKal7rqVrQgYAMQYRcVMiCgrcjP4zne+c6++Pa/ipYvPuLy/s7Nj7BRQTJ0j1RhrkRCdc97nqrq93rg5LF0fwC0mluvvGKAunVGIyBYR4ymrfSPt8CTxno0nLqcb77377/7oj7LC3Xj7nbIOUmlRFJDBxYsXezkXPVEpRSNjBoRGTfKeNgOLgLiyG0Vc1nLy2lRvqk+XCYeIuPFkZGvb3snZu8qcOHEjbO0UNDMkSikRaqoqjVUs4PPPP79z+blXf+Y1o95//M9f++CrfyFGOYnlcP3lF/LdIff3Pvfzv1DO6Id/98bDO/eOH3wwGhYEIXP4wouvhCD/4stfcpVdu/pS0d8RYCITqzRUyGamBg7BISIZq6kBw9qDG9q4rI/qBN7yg3D270lH+Tp06NChQ4cOTwMEAQCCwKSso2ov70/nM+eytGriLQultbWgAgBIWisvV2CP5FTt6PDl9gq07BdKlWbtLZdMY6U5PIr3nbv28sTy1wy3nfHC7aO9uLRTyWTSSWwzAHDDaHTp1JF2JSs1CU0NAJDyKGImTEiESKZqoHWy6FyKMypgZq5H8/mcMIvW835foxBM7997997Bd6U+eunZL13YvxKiZSN3b/ruSKcxBIpKPgMhcpmh1SCEiTklRxO15H2CXk0BOGWnb11ZLyohAQA0ThFRo0WtyLTIQTVIrMhl7Hk6DxLswu6uAd14MB/DIbNXtF42yjBHhEprIDPiYATkzQ3Z9epq0svEoTosBWsyAVNUBEhBEw6YjMxQAHXBNhVNAMARmIkjqIOmHkIzQwZCXrtACJyhGYCxNTWshmQAKlJ77xPbYSIz8MxhcDyv41F9fH88DQ+0rPPjozLPOHPCEIreLHfmKUNkj5lwE7huuqTBCKt2RGsxLwAAUyRzi7RAA0BAwqZ1cSnYUdI8QzLWNVvpgUZoy80AVwY8WJGhASGyGRqg0eIeBCEDZG2+AQ0dkPWhUtUo6r1X9oI4Phpz3sfebn/3ss/75AfTyfHRg/tVFVwepiVkoxH60aWLL/fcM7sXdr89+f47b//Y4/Egm6FNhoNBnywb7u5nO9XgYpUNs4EL9TyEwMjMQxOjJvYjCoRFViGh0cmfjo0fHDM9uU2bFhIRoiGaqqbcxUT4mVlEFlkjANhRvg4dOnTo0KHDUwFVQIKyrFKwW5CYZZk+Zgzfh+my21BgPmTP3ofB2V99Wmno4+7zDLGxbR2xUhcREWmpkqXLRKawDKRu4geAiMpZ5V0GCnVZ9rJMYiCKiBjLmBfFoD/IMirL2Wz+IOXdgaXo70XE36IyszE2wRQCDoYbjoi6oKlrp9MufSQsEBEBadEOllbSQSSKIBfD0YCpmM/qqtSZznZ3Lg4GWa/XQ0TnuA4hhDrzORGZNoeHaV1O2FitgGDDU3ARZr46HjrF23I9LHEl9y1HuCFOq2tBSJaCBAENEQhomdxwPD4u5/Ho6Gg6nYZazcwxmgkncxhVM2RmNCACedybRZuazpNVza3Zou3YzOXMaebP2f4li2u1mthMCM2VSuonY5Pdkuc5qsYYkZ2aRQMJ4rNeEDs8GivMy/kMpNYwR0cXLvRHo53h7lUmP59Mx2E2OT4gEALJc9bo+v3+cHd30LvQG4yAC2QKISCic26jbbI5TjzXvXaex0yLcYOtZbrp/lrO2I7ydejQoUOHDh2eCsoHgAbz+dwQCbGOkmVZqsvbXFEti/raa6xTeMs5qeDZG5xWlXd+MnmaG/tj8cDHWlk+AfdLfy3iyzdj3A2MCEUwcTLHRERJDWycRYyIlJmJqO/7k8lkZ7Dji2J2PL1x481Bge/deOfmezdfev6ZX/qFn7/x5gcfvPsmQpCyFpRUB0rEZhZjNKBF3aAthFZtH+O6tWPKtaOlJrqMszMzpgysIRNmZs8GJUoAACAASURBVCBgrGDOZeydz/pqfOfO+HA8+9GPbuL+7sdf+cSzV18gzCTEyWQupP1BP5gQESAnNcYBOGZa55/Lb0AwSt1qdqoAvNEJubRsSb18be4KC4OcFKjQ7/dF67quY4wA0CtoMNgxs//7T/7m+Hjy/nu3vvvdv3fozKzIM8/2zOU9ldmgX3hURywiIgKOttZePsJOc/3YTRVa0Q5mBiCr9r8zZ50shD5c+MM0Z7rQAgmdmpqF5mkCETAzEXpSkLIuqyoMBiN22TOXr7ve7pd/7bfuH07+7e/9fqzDwwf3QlXOy+mrn39lOqs++7O/8OnP/uLte5M//IP/EKtYTg891d7J1WcuZ9nFX/j5X3z2uZdBe6O9SyguTT/nnHPOzKLqZvm0tf77cR7WbIxze9za3DK9LyLMzMyqGmNU6Shfhw4dOnTo0OHpAMG8iiFxPMJkJJiSvtfW+gC4cHE8MxfuMZLQH/lU/uQq7Ywv2rq3banN56Vk56F/j0X2lqrd1uM5mXK+oHySnFQ02dYbIqYVuzUtYA17IQCSOjp0GqUOE+esKKAowAFcGF2cTYLUIXcy7FFdG6kFEO+ddw6AVExVAIGoKWu1BakD0BXZb9Gt1HyW5BBoFcM2J6sIoIa4JI1GSMAAVIVoaPmgRxXkBWe9nWldB4lBJGOrQm2mYhJCUKJGZ0NEazXXNUmBYGa4SgtcljzCoqTzLHEIEW0z2bzpSLRVRB4gGREQgSiIBGYicoCmGgEgz/uhPo5R8zzXoM65LHOM4jwZsEjIXKoiZACQRZfeyTj7x51UZhu8Vto9n8201y27TR2DaMukvVX8prXpbrOtUXqm4LGuKyAsikLUZpOyNxpOxmVZYzQm9sOhP7hXzcYPnnv2Shl0Z/eZvLfz8GDCiihxkGF9PHGuNplJLI/n1WRax+j6g51ayDmXKH26bHaOMWlLtWcYk259ZrT4yJZ77WQsR0f5OnTo0KFDhw5PAxCgLEsgVFFUJcchBO/9xhJ/WUG3sLI7tS7xyVaxW5MYzvMazlHQ9bj07DwhDU/G+uDMNIim0LBV1WZm5HAVN4dqRqhmi5YkRmq3UMZaekUfNEqspuPD//jv/49Bj19+8blPvfpSxkpmB/dvvv/ee6GKjhiUFiQKk2SIjStMm5kooMIiUHAt8wBTj5m03B1XfhjEEQDMdCUVohhQHQP73s7+jlL2va//ze0H41defa3OcX9/X1WFrSgK8hSkFrIooqqExoBExIZJ3FzMzHRsqexPseUX2qJDetoDglQquejjWgmVrQCIFebzuWiNiL1ezugODg4+eP+miHz9m9+6e+v2dDqvqsoRO2ZH4Bhzx8ae0U7OqHPqe5sPZgA2rZTQwPDJJjw3tp7J6rPht4ogKtBMraQbKqioAnkfVQGJyNUBLly+/nO/9C8j5D9668b9g4dvvvmWozDw9szl3Z2B/5e/+q8n03jr5sHD+2F6PD24fatX2LAPmaP9natf+tIvi+Arr3xyd/+qYhGMktMre69m0PTRrUaM1m9AO9/tdtrPC6xXeG6ofKknOcaY3iSijvJ16NChQ4cOHZ4GCEAV6pQQrWDJJFDMgNJia2Fh37xGO4tWndcS85wk8HFDpZ+UjG1fL360XYXrfUR4npLXBSsIYGwgSNZYSoosuA1T2/8mdY4BiwaNFWFVx6PyQfXyc1efv/6aJ2OwEI5m0wMQJsvIcZINVyY0qLZw8jDQFudfctSWPafZog1syfrSZoSIjtVMVFUgGjTFiApE3vuC1EmM9dFsfDw5uvb8S5VTdD6ZwghYXZZiUciAWSQkDYqIUNEURCT1WuHSPTS5bLbW+XQizGPrE4pNv1NdxrivZrKqgSbdUYkBAZwnVX3w4J5z2f17D+8fHEkdnHOOOMsdO+hlftDPEZhAPaCZqQikRsB0vMmep/X9p8yCRznmrrO+tXPUsyREWmVuLLMACQCSksyIQIuqRxA0mM2CISGwsS/LeKm/c/n6C5Vlb/zt63fu3Do8OPBU7167uDPo7+/v7V98fnefHt4fHz88Pnhwd3x4W3u61x/0PORZf3/3AmCR9/Y4GzFn6DKRkIIQm/7S5VOD5Zz7cD8j7det29BO/sgsm1rTfOsoX4cOHTp06NDhKUEdxMwkRnKMBqrK3qe10WK92a7wNFyYPZzGWz6klctHKNk9Duuzj3bL8xA/OLO0b2GCCohNFHjq1gMAVWCmZsG/nkMw7PVns5lpCVCPp/c1TsHi3u4oz3oO9fDwYD4/imHczy9IgGSVkRa42Dh1LI0rlQB0je/pwigVW1qLLlxT2m1+amZqtZkZKIIBGhECEhLN5rXv47ws5zWKWQQm9j63OgQVNKbhcChCCjwLlWdnokHqxASaGdKioLSQ6fCEsw6emDOnrf6J6GTC4dJER6MqRERkh8xY16X3LBru3b9T5P3ZrAxBJAQTVVWHnsCch1CXmQM1NWKN1t7/ijE/ei61+V77SUSLCuKJs9us59z2LWqAK8LYdn9pHvE09qWKAAbmnAP0x7N6tDcsvOPRXglkCOPxodTTnYEnxb29C4Ujdr26ziTow4Pxgzt3Mq73dzJPk15uF/dHRd7PsyH7HcQBYmFEgoBMhmsDspiE+MS32Gls/4yAivatlyT0zrGzQ4cOHTp06PC0UL66RsQoVZENUlFTVvSrqlou/hYrqTWTxvNzpPMwtzNqRE/r5fspUbJ/ANZ3ymisaYDrkqABpKY2JiIQlXXnifbxOEfDUfHWmzfefPP1zFfDUU6W7+3tvvjCc7Gcf/3rfzUe34lSilTD0U6U6dJwBQFTA6c1kt0G995s7Fx0pSEt0sOTKrhs8IuVAaghIAGiQ2Zkz5xd29+/ff/4J2/+oBZ372Dq/ejac6+WcOQ5s8hSSwwaJficnXPsKIpFqUXD6jTpsZgAncavlm826/vVfIPV6Zskjc95ZJd7z0dHRwcHBz/+8Q//5E/+JMZ464M7oZozIxHlOe/vjXKPg37eyyhzbBJNTeoAKUuB+Akecyw2a8gbLpJFNs9I7fzPR9LVMgBFNSBFMDWC5N6j6VECgjRsEFFqo4yY+y++9ulsdDEo3z48LmeTb379a1rNd/tZUex88pOfvnrlunMuiieCN95489a7P0EYX38m7xW9V166+swzV3v5hZ957XNq/bmwMgULTOrAqaqopNLcdmHnmomLrbHTD/M4aZk5efKHKE2GZfxJR/k6dOjQoUOHDv+MsVzr1FWZZ1nmfVXXUZSIJVREhmB4Uh844RpxkgidbFs6+wA2GM7JUqulDPVIxnW2OwvAqcYzp1mnnGYP+AQkcLWNbRmBtWjzVnNRknTMwDlHRKggmkwygQAVzDkXQm0a8ywTkbI8csy3b904PnqgevTSS88SYNHjqp5prI6OHzimfr9HgCIREJFQU1EkLVfDQEtfkxQfl3x70HTtFHA1IczMIhGbgUFyekTSIsbovFOAIIbgJJDvDaelFxu++/4RusFgcM0Ve1XtIScxIADnsuSaGGM0kBgBkBbapgaTHIhp8Y6ZIjgiQ1nmGaqooQExIGNTmalJylsW7KU/E9FNnxKRtMpnZgBqQuQtsY4UfG/MHOr61gcfgMGtmx88uHffOWcSEYARd4YFYXRkvTyLdamc1xIbEuVYVRWUzJul9saGZi+1xI2ptRlKuehgRESlxbOYhc+mNddj87NbKaW1/yld5KY3FMBAVL1zMURCAHRi0cAMjd2Is2FRFH5wqdi9HOvq+2/8MANhnWZQPn/tRQM/Gl7w/UuzoPfeuJk5k7oscu1lcOlSBlJevnzx2rXnmC6pDYL1RQUJiAI7tbB4cmGrX4Omx3SbZHcyTX55QeH0VskNr87G5XUzvm+zza+jfB06dOjQoUOHf8ZYLjT3RsPMewQYz6vZbB4kIiAtksFbK0VKNhkI28ui2k1xjyyd2uBCp5lqfhg9DT90VdgTbH+aIHkOq5umg6gt9DUNZpb69Qg15cVRE0afim41OjL2vijyEKvjw/t1Xf7oB99+443vX9jP/8f/4b/PmQZZ/+Dhzdnx0cMH9y9c8IP+jkUf6hI4eWA2/YHJeBOBk2oHTWGvYuPhT6dVSELT+LSiT2ZmQV3WpLdnWTGvA7LzfvBwUt668+CNt25Ey/7Fl/7V/uVnBayu60GeFUUfFUNVxxgNBRlCjD7P0Ciq1jFkGIkLJBZTTQ4yDUNY8DQgIyJyZkjkVNVO74VLiX9L346Wt4eapdR7RHIASgRqgQAN6Tvf/s54PL5x4/3bt28zeYlmoEXRu3LloseYeWZQ7xiipuY9QTU0AzEzAts6MbbeAqdN/rWbC9vk+1E3Gp58xwzRwBRiSrZA1XJWEZGYoWMjV0lUgJ3RxWsvfmwa7fL1l3YvX/rBj3/0F//lq7nVWk6uXNz7xMdfqSS79tzH9q+88PZ7t//yz3+vXxDjbHeHhv3i5ZefNbn06c/83AsvfWY+K0r1QcwXORVKWoVYe3WgRgvSunzksXkztnS5Lb5H53v00/6xWj5dogXMUFVTOl+aEh3l69ChQ4cOHTo8DSi8V1NDGvZyRDw+Pg4xepfrCTUvaT1ncLYNpvdI+evko/pHrttO0y7OYGJbfVPOTts7e7V9Bn/eSoDPOK+Ty1bc3ntGYGRgYITYrk8TNSEzYhOt6ro8PLjFBBcvju7eLob9YYaZSbx759Zo2PdeBoMilpG8MZlnrk0QkRhU0krXCB3S4lwaK0Voshtt6/GvzmtZI5pktKJnhjGIGrAzREZguHX3VjbYjRYHO72jSTAO5GKwGdIWi8XEH4mIyCd7DyBUMDBNsYSp5hCQAMQQDFAREBnIFuHx1GRanLgESf2jhWDYBNEv+vrSup+ICImIicBEx+Oxc24ymYzH07IsyciiZZ4AwTOABQBVsajiidERNHOADQIAKK4ZtpxtUbt4sfQOXQ9IPP2pyml33wbfsyRyojZVrGkThUG/V87KjF0VRNEJAjoPCEeC14vBfn9U1/WDu3fD+DhXgVDnPjPg3mjPQz6ZTe3oMFrc38tMq15OmQfTOBzs1HUdrZjXbD6vgiiAJy8S1BSNNhIpl5QvvcsnzvSRqQyn/URs/XM9j3H12TQHOsrXoUOHDh06dHgaQKAiYqiOXb/IqirXeRmlZvLnbJv5MAEGpzG3x41cf+RhbOWfp5HSJzijMxjjOSs/E1PCFidpdoVIyGgGwIiEyXVjkT3AiEAKoDHWdZh/51t/NR1PiqL4ws9+btDrPXPxWaknd2/e+Ntv/pdeQY6wcDtEZDGEUKHH9WjypXHl6lQaqrn8EwBgyxJ8ccDJZiZZvVZgCCAhxKw/uHbpmVrom9/+6jvv3fb9nWeff/5FXzxz9ZLP2WeZxIIQQwisxIhEHEFrDU1jFbP3nr0DEDFTE0QQM1NsIgRxeQ14wW8asmS0OsGNqyMinjmFwoUQRYSosbSJUZLUsyi+hOl48vbbb1b1/K/+6hvjwyMRi0Hz3O9fHHmmPKNBz5NZ4R2bOvIhNK6qBmpIBgqYil4fg72sv01t1rfYSZsH8lk3yFbyQ2yoyY+XFQitLuexqjlPuRykQNlwAOye+fjP//yvfFnq8NWv/OnNd9+qppPjO7dJ7Quf+8zzz7/4a7/5X0+r8J/+n6/98Ctfm9eB5ve9s8vXLl28eGF/p/elL/+reSnXrr8S1PtsMJO5oUUoSYSQHGa6qA8mRD1xWy0dhOz0X4yTb24d2I3azvafC3+glZFPegTQUb4OHTp06NChwz9vNE4Jqp4JmuUpDHt9M5tOZ0BLQz86Yw+4lm68Wlc9Vib72e+ctp47g/htjeH68Nz18UxrTs/i23q07fHceJMRwRoOk7ZRNVUDAOZUgalRpK7LcvYwd9TP2QFIGa02hkzKslcQQuWJwlyZkQm9o7iqo2s4JzQp3LZGMxaxDbhql9rkHkkUWZbDIaIKRI2K7POMiE2ZfVFWseiNytqYHWe5GTrvpvPZsOdAIcZoSp6ZmUWjqRD71HuGTM450NBimE2mnIABECIDMTIBsqGYmiEY0Bl2HydZ69aUEVUwEzOr6xqB93f2Z+OZxOicH4+rC5d6zmVEICEYGjhUNQVlZGiNY6OjGS7DF9N/L6eM2Um5aVORXhT6tu1SW7Ou6Q9cvbvaIW6q8wZkqLoM51ABBEToFz0HTJyFSqqgx3V5YbRvSIdiE4WcUev5KCMaR1dZ5pFpgH7vwXHtijxIjVhd3Oupt2o+MevNp5IRlCU5t1PWHvNeZDJnRBFQCV2swQyRWtI9QPIOOv9NerbUuT5L2zUCcLKFeFlN3UWxd+jQoUOHDh3+WeI05oOgiASAUUVEVJRslRBgJ5r6TluEbQTcPdJn5TxmnmeXaZ3x8ZMUsb1u/jAkeesq8zSWe8IxApY04AQJXPOPaX+QyTH5VHiZaBiCNU79qMRsZnWoq2o+mRzf+eCdIu8/e+Xqz7z2WY+DWzfv1vPDcjabzw7N5nvFFQEPAiI1YA151lRjLvikmalKy06mqZ4EkLYC2SQ0mkBLMGnb8KiqB0foiDLni9lMb95+J+/vz6cwOY79nf3r1z4WjQAzEZdnHqA2MzJEpHa5HSKKBlUyM0sCZ/M2J76XFuqGpgCEy348VGu8QzdW8O0XzKyqMUZY9PKZyTLzkIiYGQxijKrxJz/5yZ//+V+oxrfffvvgYNzv5fv7+8OhZBkWufeMPmM2JSJUZXSSqDKYoIkpgCkabXvm8mHu6PUbuU3THwFVNQQjMxADBZDk4DmZHKM5ioDonM/7xeC1T3zaD3q3sqs/eOttV028w6v7O3OJN3u+N9j71Ce/4HYvvf7DtwDrD27fLMvDUD14/hkf+r3PfPrV69evF/no8qXrdSzEChBCieSMXQoAZBAD88ix7Z66VN/WlHNcSsx49l3cvsRnWLmctIlaTvsl/ety+Tp06NChQ4cOTwMST1MRNTWzug6TWVkHWeo5j/w4rhOtn3ZGwmPx2/Pre080buctEz3n9o19ywkivTCWAABJEpyaEpOIpCxyVa2q+XQ6nkyPx4cP52569crl565fk9q/+aO38tzu370b6oog8JCMMpMIxOxcAEhmKwhAxAu2Zksvk8bGseERsnCOWS6gKUXwpXa4pWViaoIKtQyHI3IFkmey2XRa1rPppJ6VevHq7oULV6ugnOcGDgBE5mSOiAjaYQmIiCIiGpIlDDYDwu01/YbhTft9PJMVEJFajDE27A4gRk1/JkLISGoqIiHUs9n8rbfeCqGq65oJVC15exY5es+M4AgJEE1UDV3DPAHRDA1MTKFVtNjuKT2t1dNs5WhyBtNbMiJ8nNkrpposg1ANFSG5maD3Ho1CrYogIkBub39/sL//UHff+vHfD6W6kDmbhVHh94eDWun55z82Rv/2D75XhePDwwNEQQj9Xl4SXLiw+9z1ZxF7hjlywb6njEjBOadQxbrKc8/ke35UyUO0TQvfDb4HtvUZ0yPMe7eyPjNzzrUp31KdbqTjhbNrZ9/SoUOHDh06dPini7h45E8A2ORvGSKAoSkikwGIgBEQQqSsrG02m9V1bWaIDI5NlRJlsjXBQIEMW2yw9ZR865ILkbauU7d2vtki/rm9Xft7Vk1luPU7Nxa2ax9B3UL/UFe53u1/VTxjeX3ejsF2uVrrVCCJPUub/uX2TXjACUMXhkoFVDGaAgRmZYflvB4UI7JCq9jP6PDoBtb34vFNHj3nEKcVIEmWVXX5LggP8p7Mn/HehxrNT4EiYFS0qATgkNEUTZ0ZgDlCgOYodOE5oqmjSkCQMNlOYiJ7hpnzMaiBOmZENYgGwTGGnk7jvOf7QdwkQom9yThWlPUvFNHFWXiYZYUnFgFHBbqRxGAQCAUBRBUMHQ0AshhVwXxGanPP6DxIMBfzTDOvDgXIBBGQxMCa3EgDBGMQsMAQGDNmSlwuiBgaMBiBoIokidMMiAAVnCbxkIgzLKv5sN+7fecOgB4fPzQTR6QaVcD3jKz2nnteCYTJgRKRRyDvWTTVwQqpEShYZsYAENC2MBZbikup6BMAKNWAAumK08IyIL3pcDNkRNRllAqGxXxDMEJb5KwLkmMmBsQYY4wRHWeaIUTjClDBFCxjzTwWnngyPnY93xsMREFpOAkjZ1d6ErDmSalZf8g72UwP7w/2ncsOcW5QTscf5N52PNTTqlf4DPeK/iVHF1RG5LKooci92EQVrSIGUuw77McajHQiRwaqoIaQioKp1XfYVKumcbLlr4RByzooibJN72UrW09VnfMioioAkAxr1KKpLiXtBbUDQDUA53dEBKRGMgairrCzQ4cOHTp06PBPFqeQEkpeFMnLgRmCQBV1GhqkNdNHotR9mEa+jwpbOwA33lEEOvP7n2A0PuQAnvy4iAGqWbJYRERCoDzPzWw6Ps68N9Nv/+3fvPHGt0e72X/727+tMV6/crGu6zibvv3OmxrDsN9zziE1JZmICMjWVP9pio4zFQBOf8Lqn9b5PpwwwzCIMSa7+xBqAEVKXVJKWeapJ6ZFr//2e+/9+3/3n7L+6Fd//TcCRJdno9FuHYJaRHTOk8DKqwYRGUhMzUxiFDNVDaGKMTqgGMFUN45heYEXx78kzHie+uFm+b+Q3dgxE5nZcDicT6Z/+qd/enh4eOvm+z/84Zu7owzUhkM/HA5Ho5Gq9vsKQNxwCImiJhEMHTPAYnbhI8qJN6xrl0O9pUsNwbQJZU9djsmfpjUGC9qzvOsbe9ONGmlANDUzRUwmpaQhhuPj416vV9Zxb7/3G7/yq5KN7h6W77z7xs3x9Lvf/pvdfnHls58ZZL1rl5/Z3b9QB5nNq3v37n7vu6/3MtwfZpcu7l/cHf36r/+miLz26idGe3vzWeW9j1HKusp7/dMuwEr2tLVZpmd0Eq/tyRYy3VoJdwgp8k9blce8FLGbbMY08ooAMJ2OVbXIPTNrjFVVdpSvQ4cOHTp06PBPGnRiZQTJ5l6BEBQgBJmV81kdlpb0G3VxPz2m99GQOt1OmdbPePnnlk6500jXI9sX4R+wilUVAFVTHsHCYpOQCWkw7LGpSAVgAGTRytmcCWMdVCVKzYwQLcbaeTYAhciIwIRmqmgoRJTiuAHBFhaVi8w3XWQDCAAgWmo4tJV7IgA0haDQOMoIATCno/SANK9iVhAiD0Y7ZbCHR8eXnrlkbHUIdV1nGTs0gKTPNBrW0kADRIHYMUcAAGBAJEMkTILc5twTsAW3WWacI+kWI35bDKwu1/2qmmoLiUg0IDCRK6cz7z0AiIhzbm+nZybee0BFE+dQNUW3AxkBoEnDytKoIIDAwiYkHYBuvWW2zsZNstPernFHXfLchv4tzlGbzIW0lS0S6NYGgWoDEQU1YHTEJNFqme9dufjg4EjBud5uFQjY6nqOKD7Od3p5PZtKiJBnsypWETkr1IzA+r2c4mynGOaMEKuyLMVwMp+5PJdEx7zrsdfV8SvAyr5mmQuC2wZjK+s7eest64q3tm4ueTUCA8pymsFCck9bFkVezudmamZZ7pi7ws4OHTp06NChwz95vresJYSmPC8924ZoEKLNq3JWlUYeCIk4LUwtKQkIawWcyzaYc/C6f1yJ7wxjzI1tGit2BDLYMHfBU8w2z8n6PmI2iM4Qk2ULECAyAIYQ1OT/Z+9Ne2TLruywPZxzhxhyevmmGklWFYujyWZTPUptteFBtgFLhg1/sWHA8A+yDduC/UGtT21LavUEA5TUaLhnWiLZHIpVrJk1vKp6c74cIuIO5+y9/eHcGxmZGZnvFVkkHoG78ArIjIi847lRZ52191omcX54PzaH89mhtEEL/uwLz2tom8XhzY8+aGcPJAYkMUD2XkRMwQAJWTvPzZBc6SFlCYAiOCRckdG0/9dX162cI6oBIhEgJrOTTATVIiIzUzbddFy89e5br71x6+btg53tXc7L7e1LZTkS0NQ+5xyDaBuqFI2AaABADGZGYqoKKESMBpj0PzM0YKLjKTuk97pKv/7OJgZ0nLFwOpUOwbTL5etP1LQvCMx8xuwODg7e+/E7zrlXXv7R7OhwNjuczys02Lk0yZ3zGRelC01rIGRkIAjcVQimrMP+OhmYQaqxPNbuLo4Z6FvOBM8c9rljpMs5oOP9ds2Wx0TX+uBEM4vUQoqKhy5yXiBU2hzevvnE089zNi02rpST3RbiKz/6wayaERYlSVb4q1evbm5uhyDmyzIvXvrut5vZXkGa5Xz9yvbOxvjKpa1PfeZ5Vdu5tJvnZdvGaAohqKFzGaCCEVni99b5/RoQIMBpcr7K+tKYg/Pdes96tHQVm8eSp6aO0JOGQ7BMeAQAiU2eO+epaZpqfnA4Oxoo34ABAwYMGDDgF4LvwQqZoaTaRLFZtajrVhSYEU6qH2ni+zNlcT8HfezUHBrPscG4IF0dzolSOPuxT4r1rf8rcoRmqIiASGCkio78qHCLo4PDg3sZR9V2MZ9f2tmalEW5vfHayx/d+vCdkkm1rRezy7uXEBUxCXSJIfHxdBqx98ewlPfQc7xk5qk92dOU/Lashj3lR+qcI4IQAAwJM59PRfHtd96fV1CU28Uon1VtUY7L8TRaQOwy2IjBVM2EQNPCwzInXTWKgXM+xaapqogGEGDIsOcMfWGngRoImCzj6Tqud4bvnb13SQdbvlI3i/FoevBg7/DwENQ+/PBDU6nnC0dgABvjsfNAaIQCGB2mok5K/qHQMTxJ+lCS2JI3EnTWuOc+AmdZ39pPpkY+7J9wtL711GglZAKXfi4IbKCq2qWGpLZMaxAdomNwCCRmCqpkVmTT3cs+vzTeuGyuYGvu37t16/aNAseT6eZ4c+fKlSvFaGqA5POmWty+/ZGX+aXpyGN7bXd7Z3Oyvb053dgGgCwrgBy57qgIuWPAqGBIBmagvXD9E38hLJXCPljvRAZjemSWhFd70isizExEJk8pFwAAIABJREFUANTffEDEulmUZa7KDgFzf3g0HyjfgAEDBgwYMOAxxXksJPVKKUAdQl21QSIypanSqonI0vzg1IxztZzsE2E4PyOmdwFhW595TYj2cA72cz7H40NFb9giGREmAx4Qy8vycP+exZnGxdH80CSOx+PpaKptE0FMY5F5jVXmUBzG2EKKeScQMFAkIOvKKU/tUQ1kxZOz43upqrMjV2am0JMX7UMZVJUACNgZgAACF8zOF9Mwmy0O5+VosxhNELmuWyDr1dRuF6rIiJ4YIfXugWpMJZqpcpKZvWMHwKgEaH3pJqDisZ+HLclboqwXry8sE7c7CbEHM2YZj8fjxXwW2uiY67oOsUGE2IBoIAGfO8fgxwVAAABQASBA7LMsCSiVmJKoKnRkm0/37J0me+e5d5467CWZ66xHO9a39GyCFO+YRD8i0CXlS2EbXWWsdukgqmIARL6cqDoebyxaZLXZonYcpKkKts2yvHZ192ARqvm8nGyJwt7eXsbIGqCeOZc1i0PHWBQFAGTFCBENHRgisYiYITPAUqhETQfJKS0DeRlleZb9wil509YuzXRlumddW1fsZyktAUBX05v4XpdvicCItLk5zfMshFCH9s6dW+yKgfINGDBgwIABAx57rPTGJMt4AWia2DSNmBoSIS+nShfPjy9mO58MF7JPLFBhjWDSTw3xJPFLwsuKjwuumVc+Aj37BNng6fAGASAlTN18oGZgdrR/kHu+d//+7/7uP41h8V/9w//iv/5H/3Axqwjtwd79uzc/uH/75ny+Nymy7e1NQI0SDBmQTdAsdQZySrczPS/N4kznWSJRZ+zy0wJB0zTo2LsMiFXglVd/rArvvPfBYqFXrn/ql7/+K+jzum0NIfOuKJyqMGNT1zFGjwVxysEzjSISkyCDaN57Iso9e++dIkHgToLWFVInoEniUwBNzjR92+FxYoecyWHrYwkhJWEAAJox4ttvvvmtb337j/7gj6fj6d7eHgOMy1HuOcbmyu4lwOgYzATQVAL0zjqUmCgDdN1zpijWG8KuHyEff8wfn4WtGNIawLFyC5BMXbBbxBGV7kwTgSdg9GZgJigWRA0AR+V4sjnKNr741b+ztf3k66+99bv/9/+1OabDvftVdUhN9rnPf4mLcOXytSeeevqHr7z8jf/nj502U2qeuLz5hRc/oxJ+67d+a2f3UnJEZXYikmRYVbCUWIhnljNOBc2ve/BOXaGL805SwbCILEU/WLFp6e2BkNknlU/VAMQ0+YTiYjFPeuc777z9L/7ZP//K135loHwDBgwYMGDAgMee751hQWrQxNgGAWIEUCDoZT1IAc3JutBW8hXSvBnsF+zszwnlsxVid4LfIOC61x+Rzv2MNEBElKgIimRmAgZkTtUcoSNFC461zDJH0NZN5nyoqnHuTMJiflB4v7OzpRarqlJDdEDoFEEN0boa0SR09G1U0P96csaNttY3MU3RiYGI69aatnWIZVkC+UYbQ8pHY/KjCBW7rAki7dzneRtb56gbaWqI5hxpUHRMRKaqcKIAz5amLNq9SWgMCl2Wxmrena2tljxvSSIxVVVl7B4BNBNVYiuKnACLohCJ0rbkXAjBsxEaoQGCI4gx8EpSN2pnbNMtImhUpPTYpCgFAIR4dojZecP1bDWynllesZU/Z+Ql3ztzm1IigfRWMsicaRQwEAsaowDnmJf51ly9z0fzumqlLgtnWtezec5utLEF5FInZdPWFtscY5FBFptYNxbqNoZFGzYwQ+cNCdmpKAA4dqABAcmxSPpiwRWaevppPJUjv5YRr1VEV3Xa5VdZ3yN6nLaXWhydS76dZJbSJtOyF5d5jmbO+9FoslgsmHmgfAMGDBgwYMCAXxi+B0CGGtWI8PDw0IjJZRIF0ZJRoaqunSuf+nlZNndqnf7cOGk9nTK3/OVnWiS5rmTx5HxxKefZCdFKwOiMbeBqcPZKu9QZM8CTRWUpZ29JOVaMYU5MW5eh59TvZTk37TQ0Jp9lak1T1xnluc8M8M7Nmw/uv784unVldwtBdra2xqNCGnvnnVctBglhMiocQ1PNzYSZTTqlS9VUu/JdA+5MPRQZ8RRrQmRETMGM3enTSpGvomFnR7moa0QuR+MmGPrcu/Jw3n5460HT3Ln+xKeeeMr7fIxMRZabWcYZAIRW2IFpUoF0KbiZSYzx+AoQeu+JzPs8veLZgQRYqdxTVWOBLqDOVi+yCkTTRB2ROUXziekJpVeNM44xmggAlGUZtf7mN//mrbfeunfndp6X7BDRHMHO9pZpG2M7GeVVfZR5h6AOHXQWICuDP5W6oqZqT8Vzicp5HKZzLQVdvijrHrHlPUMAtV6utxNmNiICDN57wyR/RVBVZQAkiohk5onK7e1rX/zary+i++7fvuQy//57b9++9W4Ocm33CoPsPP2ZL37162Jw7969xezw/s0bGYYwf/DM1Y1Lm6MvfP5ztdjG1hXMx3VQb1i3EZGJyAycy8xMxAASz+/C9+zYV2bllPsTXhXnTxR5qq595NOQTgMJAJh5+TQtVxCIkJmZPSLGGJumDiEU+Sh9uCgKsPDXf/3XovGD92/s7x8eHQ72LQMGDBgwYMCAXyggECJEAeuaWDBVdeLDKsvOs8g7rxb0Ubjc49D4d647PvZ2jz/n4znTNNhP601EVGLqF8scIcPevZsP7t8yOby8ewktZJ4zppjBRzfeJ7S6momIYyRyAIDOR2nA6IzC5CAZtIAd6ynHCQ2JvazG3neletApVwZgdd24zJuhgGV5mRcbQH6+uH/7zj6xv3z5SjGaOJ+PRiMBCyF0bYGooGhkCOhSn2Jiff0E3YjMAJkQGTG1mwJ3fpjuPIZ/0nSIFLvXTuiA/XVumoaZnXPpRVEFgBACgL7+2usfvH9jPl9U80VoYFRAMd7Icw9GuXdM5Nk559zSd2QZhwC4sjBy9v7iRXe/5zuIaGCIuLpi8nEedV0V+tQiGBEBEqkKIpqpRScanQfvXV6Wi9ZNxttPP/lCoPx7L/3B4WJ/dnDn3p3bE4Ynn38+Z1du77745a/MZrPXfvTK0X44OrjbHN4fuzgt3OVLO1euXW3Bbezs8nhDo0FIZ0HLIJXuuhgCWJf2gbC2gfYUn0utkafS9s77Gjll13nKxnPpEyMSVKFt27TWQAwqaYFGEODWrVs3P/zo9u3bd+/ebZtAw/85BgwYMGDAgAGPM8NbmV72E2KEeV2vetYJPCSo+pSW9VCm9piYuDw66/tkD/68PMNHIZDLvz0lGKo0oObJZeyZSEIb2mo+f6DS1It5EoPKLB+VxezwACwiSJG5UVlkzrVtO59XR0dHiJz8KgAA0TrfFCBLXiP9W6t86ex82kyW8+nlAfs8K4pCkFrRYHg4rwUyX0wF8iCUFRNib2ZVW4kE7zntvcsuUCRjIsfMhhBNg0RVVVj2ZfnVfYF1FZgGtFryR3beUCRYJpGfHsmWZVnie1VVEUCe52VZJmPb1Aw2KrxzON2gLGOfOe8odwyqIQQQQIWTV4/QEDQpc4aIDHjKF8jOBxzrW2uKUfWRRp+eYH3Lf/02V5R8Q/SjcuLz0cG8bpUEM6OyaQ3UTGMzP2ir/a0JMQEZOM7GW7v7swWSm45LiA3F2mEr7dw5yopcENmXldisDkFWBzwtT0SPn4XOrKW/fnjBaaYIh3O/5M5I60tBDxGZGXsDWOhlQDMLIWSZS5wwhBYRR+NiMpm0bRuCtG27WCxijLnPiGhQ+QYMGDBgwIABvwjEb4XbGEBd1wAERmLmkM2CrcusA0BbsTNZvrjKktYm4J3hTieW5D9p6YzO53F45kLoBRz14py0R2G2a3uxfvL7tiL0jccFoRFgjFFjezR7oLF+642X33z9pSevbf+P/8N/P8qzg70Hb7/9ZrNo9h/c956LzBW58+xyn2lpQFQ3YoDLbHoEBQRQB4Zdq+aJ3a94XdryUnfhZikYsK8eNBXdPzpkX37qM88vGvrTP/3ro1lQ4I3NJ1X10u4V50gRiEAtIgr3G05xiEiIQMasUaKIRYsqiAiMCAREQGiAYmiKioDIBGZnbtk61peGJZ5Qe6iTzsysrus8z7Msy7JsXJZVVb355puvvfYaYfudb32nqhaxsTyDq7uXCS3znGXOEZgIgSKzQ49oknQsTfEMBtAl2h8zUtMUE7FiqvnwEXXasjJtGVdG7MqHU1GuGCzNS1efDmZUNDNIJi7pDnrv5/UiSMv59O/99n9WjHdv3Zt/9wffDzG+8oPvHR3dLnK7dnl7o5z+3V/7u1d2r/7Ybb/7wYcU68X+ntazzMMzT12fFvwf/If/0faVy59+/guVUQBXCxFRL2jiUvbslpnMUmThaYOis4tUp26kHQvv5zkGJ7+WtOVkxrN8sa+7tvSKiOzv72dZtrW1IWKj0SiE+PaP3/yLv/iLjOJf/sVfHB4eisje3kEI7UD5BgwYMGDAgAGPKc6QnuWME0IrJxia0VoWd95kdG1p2qMXdv5kbz3sRH/aa4VnXPLP43of9yB/StaXfqirQ0afuzxzGTPXRw8ca10degYiypwvs/xADTSGWDlHjEYIqBZETaMBaRexQCmZHEARwUyTbX137tZNl3Gll3Hl+LukPgSmJQk0M4R5XU03tigr9mcLs8I490URAxCPFNqqab05ZhPVGINaLIsxQCfSoQEYJ7fEFL4nKgCgQAyMibSscLYUHN9bzdDqheqD3LsMCQM0BNBjJrhW5VNVkYiImufj8Xg8HqOBgUlUh5SNUs8hMmKee0ajlGypgEZmCEo936OueW7ZugloCGQgxzz6QpUcT/fynVXa15vQrHkcsL9lPdE92YxqZot20bQRXBElnzcEBVNWIB6NRk7DXNpFOZpkzqsqMMzbhSsuA6hqRIijws/mVtc1GC8ExljMopH3Eg1MsDcOTfYzdlzy2lunJonZrPO0QYTji7SG9J794eIn7uRn8Lyn0sxijGZWVfMsK0ajkggXiwUiikaJ0XtKuSADBgwYMGDAgAGPNfE7FTggCqqK7AwQkVVh1Rf94pll76bwqAyn1yIeqaDxcbhQZ6Lb8aeUJc/25l28tbMuOKmmkYlQ2QxDEw/mD77/ve8w1devX9rZyranE8++rtu7d+/Ojx40bZWSzVVVBBCA2SO5qCaWejiTmQgCGIFal9SYOse6eGwzXZlhpy61FXK1coCGAEa7l67UsW1jsBjIjW/f2TtayKWday88/UxdV6pW13WWg8+oKB1Rpipk1JWXIpMRKipZEFMRBDDkZHGpZgAYTaXncam282QTGK3eR9MVuc/ITABWLj6duP7JqxOYzezOnTtm9uO33v7hD3/oncUoBCm5QbxnMGHGEFojRjNQAyQJCgDkMGUB9omAxzcdAbTrRNP+OOlitfm4l68fgStn95DHBMkA7HgRp2sqNBFJVY1MnDhpEwMDbe7sbF9+etaS8qQRd+f+rW9/91uMrepiUmRbm9PnP/0ZVShGhcv46Ojg7Tc+IKmm3kqW0sELn3sREXeeeGa8cyWid8CmrUdEbQDyVWrd2bMsL0tf8ymgXX9dz87wHP6GyyfxnC+L1WdtWcxpx1ZTeKLCk4GdQ0xLGPTBBx8sFotbt269+uorDOHgcL+qKpPIjFnmB8o3YMCAAQMGDPgFYH2rEDn2M2QkEVlb0HgRK3s0fvYYdvStJO9ddNh4Thj0T4lH2dRqS1KapHbFaW3N5BkJwELTvPPO2wSzq1c2d65eubJzqSgKi1JV1e3bt2Ooy7LQEJm6U2DyyNzGkKoxzRSxSyiE3uDRQBEs8UDEEyJnTzx0mb9nZiDHtp5GSI69y9HcweGMnJstqqOZjEZxPNna2No8ONgDInICkBxStD9Z7mf4aIZRl0F8QF0xZ6oaTY14qcyYkuWjLVcz7HxzDcOLE9iXpDpd5BvvvRdCeO+99958802wICJ54UdlhmW2s7MFJmCqISKidw4NMG3fSC0mh86OrZ0KSLAljUmMlc+tMcYTay7rXHDXLLjQyo5gJeW8a8VEADA1IcAueA5NFVW1CfON/NqVJ54eNbnxRKg4mC9effVlpvqJ3S1poeD8qSeejipZmY03xnAnvv7ayxnKZ5+5Hq1xG+Mnn322bePuE89yPurb96xwHGMrx18CJ7ooVwntypnSyUWE048kP1J9NcLJ1r7eADa92CXQpOuTEvkSzOzW7Y/29vY+uPHRG2+8UWa2v7+nat6lVkAY7FsGDBgwYMCAAb8QoOWUMTnUpQBuohOU7xMsufxYn/95kkPFcw/g53YQDz3fU2pPSghPVpvOuSzLpA0AOh2Xo3HJzHXdmmpomqqeAyqqGYiqikhqalq61S/XALCfZeOqAz5q0t26SfMy7A5tOSdPH4CTosp8Pm+byMyqoKpRzBSL0ZiZy2KcHDVijDG2ogFQuxa+ZLABnPoKzVJIw1pDjo87SOgEkTon+Hv19Jm5bVvog7yLomhbNTPvvUioq8pEGVBiqylAIvXmSYoNtH6nJ8ne6gHZqVP4GfEIPSaTx1mFx147Ka4gnXKWuRgjoBtNtsRc1UQB8yVnGTXNPNRNWZZFMXLOKcqintfNIsucQ2CCPPeISOR8UdZBxCjqsrZWta1Wh/GpH87chTNLTnjuvVw+IHbGj2d1y30YyfHJrqp86XbHGJNDrKom41afMaDGGFVNIgBAljkkGFS+AQMGDBgwYMBjCgWl434sACBIbUUS0UHdztnnhOhYATp3xFWblVPTrtVZsp5hR2els4cWcyqucq1jMY3OiDYXz/XP03iWM+xVQptMI/pmNgBY85klB+g6zeC4jlEvDBJcdi8tz67vYjqTJY2poG0ZoabQCUAxMR1KZ2AIalEEQJg2spxvfvjjo/27Rwf3P/zw7Tyj3/qN3/ylr355cbj3/e98s/S4f+fHE2rbReV2t4kd9IrcLMysRUJkTqRKWRn6XYhG6uiBIAJABNSks6mkkkQCcGBshqbogiNWpabRfWMBQjXa3n0aaPLamx/86Z99M6r/4le+hpxtbu34UR2hRh80BBQsyqlDAjOiLogPIaUt2P7+QZ5FNWqBvStGGROEuq6bKOaLeTAQ9QwjEjIzpIXAmCJABGwBollUNCMD7M4ajcDMBDw7VRetdAyAxah0s6ODtg2OwBEgaGwbJYqIv//7/1yRbty48eP3f5xbMSnGk1G2szF126OMVOLCZ/lkMkJkMwsazUy8mRkHhi6QAADYcJmGdxzPiIiuC0OPJwY2rrRKnnC17N7qvUYRgEyJ00Azgq6MMwVfKgComYN7CrnaOGCp4BUFsHUY8gLDorbgNBD7zGXMJWVPfuXK9U8993f+XozuH/+v/1s8uieHty7V+3kOn//sF8rNyzvXn3vmC78yKjd/5//8J3t390bl/S2knOk6XynzYmd76x/8+39fEAN7wBjMKCCjMzPvJm03nLpQvfR89GotxqirLppERMDdtUIETEGhtvzCgT4GYynf4dmwPhNmAgAiQOwMV5NAPZ1O7t274zx5z2YWm7i5uTkuygcPDt5//30z+4Pf+5f37t0RjfViXkXMfNFqTURPXr82nY4GyjdgwIABAwYM+IUALYmWLMOaVxbLVxucznHdPE1a1rCvR9NhVvnVI7pTXET5HjkO4VTLIn7MIHhb55u/+i6t8Gs7NW23i47/uEWt8/wgROp9QBABkIgomoZbH91o63m1OHzmmadB2yL386P9plpU1dxaQwQDK8vCjFKRphmCJfrd+/RYd0i0evqdcJd6zBi6TG/qTqs7J02kJsbogBTEFDnLfZYDZUdHTSs6n7fEBSI7l2dFScQxRkIEtcTuUuWhqhoAETnnTCHGqAbErBqWNDWEQBC6LPuVhAZVxeObuDoW8bh7DdEIkdE0dvcdzTmyGFWlqloA8J5NgnMOEY+OjmazGSLWdR2jNnWNAG1Tb0w2cp/avYCIUMlUDBDIUkOsWmcFunIMawZ2/+uJ7rJedDoRFrhcnkkfMMXk97IyhjtXGLUISZTtWjGTE49FcYBoqAiR0BDM1MAoiBK5tgk+K+q2IcwuX3qCpzs+L29/9AEZx8X9WB8QSlZOkHD7yjNUTsln9+/ffYB7IRwWWVBrd7a3GHDz0nRzPLl0aVcsBkEjJ2ZEbABmIAJrNczzH7fUOwqnll0e+h2yxs50mTsPIiJmCoCj0WQ+nzOzc9w0dVEU+WQ8rypH7vDw8N13303FDjFGNVFVFSvy0nGZZR1bHSjfgAEDBgwYMOCxx4oQRgiSZqouVfrZBdOyn1G95akqylMxD58sTk0Nz0twPuWtcvZIFNfzvdVf5ISryemJ/AWk2QDBwNQUgZmRCJFRQDWqGiKQGYPFpnr1Ry9/8N6bVy7v/Kf/8W+rtJuTUVtX88P9D2+8h9pujQrvnSOMRnhs2kOI1qdtpGQFNUSFLhWPOB2MInJvdUFmJqK9ow2Yhb61kDOP7FQEGkPGUZ5vcDb+0fdeO1rI/lHLPOI8m0x3ti/tIJOEmAgbJd6aKutUnfeqGtqIiApmAKJCBA7JmA0gxogqBsrsNWWpLVuzwACRKJWmJiWbgFKtMiEQMi21IBFpIDShVY0AkQjrunVMjnxEc86hwZ3bt1566aVqUb/88stmGEJAg1Hpr+xuj0ecZ0CAmWeTxL4ElFEVwBAMrdPmzi5brC4rqOpqLDj0qetwrHXrKuU7Xo/o0sqPPXUNLfUQImJypumyVNAAIIaMCNmbcwEgqpAomBCza5vaZd4I3ajMRtu7T37+S7/9n7/ygx9844//aJLT/s03MTTbmxvXnvlUC/D8l39tY+fSjRsf/ut/840cRZv7FhZbTxTXnrjkEb/6tS9fvXzF+9zlWeGLg4UYEjsPACpiGlMd6TlfLLpUxM+ufZzie+ep8aei8lJW5Cm/JSJkdsx8//69siy992aysbHhnAshHBweVVX1ox/+6A//8A+993fv3g6hIcYYY5nlm5sTn3HGVBRZ5t1A+QYMGDBgwIABjy3WlzyKiJoh0bKvL1k8nCZ7FwhTneX7J8zQfjKvlPN56aNuaknzzjOtMcLz+N45vUmPcsB6ih6kWtDOXQLVDA2RqLNvCe2izEhjbRqa6sg79FkxKjOJLZiUeS5t8J5Rg0k0HJ+YNwP0Gd+nvSL7jy3L5NjMTAUAoe/pMzI1QUiuKqoxQCQ1cy4DzGLLomyWE4HPMvZNMDAkQJ4tqpFzAAh6rPtgsowxNAVEULDessUQkYgdulQOiaIIyI5VU9vckvP0qxedVsaIiMaImhoNAQhSdSwhMqUtZ45UCUDbpo4EReayzHW1zgAiQkTbm1uHh4etqIlWVRPbSjJnzEDG2MUGUhopiKQGkHxGDU9mnCyJci/L2XK4dG9392WptAucjAY549J5ikxKEl0BlnWh2u2aMkATENQWjEwdmwdzsdXMl402bWyL6WTeqrpp04JzGUgb5/WIw6KSJjbqshDJj7bzYqNt34ltBdYg1kBV3YjPyBEbipiQadXUI1cqYjLXQUQBQCAwWu0kXDf46WM9+A/7QKLEJ5yoDMQMQLUsS9WoCoCaekrzPDezoigSFWyaphOWFZl5vmgm04oxM85CW8Og8g0YMGDAgAEDfoFgHeXTbjm8n0sh/iTi3k/sZrnMVDu1o5+Fyndm+3bBVHJVIkgXBVJX3qNdnPMKPtd+oKvG6z5A1ulfFkVQlaCzE3SOEBgRP3z/xs0b75DJU9evbU2LJ6/u5pn/27/9d/t791BC084dmGjImcu8OGhglcRSf6/tOGshRV7LKt9bmTqvJlmbgaKmRikgAtGgikBc5GOjPKrTyP/u2y/d3Zs99cxzX/+VX/dFHk2PFvPpdGpNA6csJQEAIISQXFLENISgYOQdpsCQZOsCJ3z211JrAu74XnL+RO4sSftRzczMyOTE0Qe3bk1GpfO8uTklBg2xrqsb778nIn/77e/8+Z//eQjhzbc+QoCdnfLatSsjhCeuX0GrDGJoF02jGmOWZf2CiKayWeqZ/6qlzeoxL5Wr5YvaC6ZrTU16RqgrQ2g5brtbIwBJxu09dbTngUAuN2hVA0oLQARG4Ig4KgKSGpHPdq899at/7z955/2jP/lXf3L35o9f/sHf7o6xcDC9tvHiF7/2q3//HyiX3//ha7c+uMHYhuowxNn1a1vXrjyzef3Sb/zabzLgp575NBiCUBMgqqExIKr0fJVQz7f8Xa4yPMqizCmjoDMLOusLrc3MQGKMicln+ViDjMqcCERksVjcu3fvd37nd+7du1fNqrfeeqssy5QH6bN8c3NaZnxpa5sYiUBiayqDY+eAAQMGDBgw4BeM9Uk/5+xnS59A6Nyjk66zvO68WkpY8dm7gA3iOjx0+4/i3S9gq/aea0s6Lzgwu5DvKSbWQMk6tdsUMrMHoOQimEgRkqnF2DbTyShzsH//TuZxPMoXR/uFY4lNCM14VORZlvwqqrZZnRfj6ePU5b/l5HvFcDL1+xGkkHGgfpwIgAIqknhnUaqmqURB1AX1Blld2+bW5cnGTtW080WV53lZlovFjNGoZy/YRSzAkv9oP2VPI5KR+htIRG5ZnJlkwLSF1bvZZQ4AH2t9y/SJvvFPRGIMMcZRkRPBYjFbVLMQAhFMJ+OmaepFJRIAwDk3KsA7QDBTlVjX1VGIDZg4Auc4hbYfMzdV0OPEuVMc70y4wkOwuuWlWUv6129t2dConfLcXVk9sRdM0YsEQKAGmkIxIjtX1+28EqOS8unBLFA+zh2TioVw8KD1GbNzjUEwEnAhyO6lbW/hwf1bTT3LR/m9g/uLeSsKyFndxBDBOCP2YgRICJyudrovelLiO6fh1lZH4wVfJmtTZJZNkavbFxFVXRUYzcQ5SvcuhNC2bYxhOp0imkUxs9FoJBJibMGAwEZlHpp6UR0tFrMYmhhbOlVFOmDAgAEDBgymT4kzAAAgAElEQVQY8PhTvn5GyYbx0bnQT4OLCdtatfBnrfjBSZXyEa1ceovFrvbuzLWlC/8QT/y8YuJphKikYIiQGo20q4RUM9AoMca7tz987503L29vfPrpXx6Vbrb/gEkPHtyr5zMmYGZC8+wyhqZpYOl40jPTnuytEj9coa59e5UteQWoGICYgYGqRgMBAUQHEgA1y/KyHN28X92+d29W6eXrT7bByvFoY2PDyEIIJuY8wZKknVxbYGZVlRANAREJk4HnMfslIiQyVVBbdkQuGb0imBoYpqvY3wky5CXlE9EQ26atEKRpKufGzjki4CzLmNrQzI7q1370iojceO+9e3duFUXhCNjDKC8mZZkbJOsWIhABtO7Z6WqhdWn3v2YknBpgp1Q+g9PNq2a4Qs/11JNoveDZ5exBcmrpV226LUtyllULBErIhCWggCBojGYahbLi2ac+3ZIvx5fJj955/423X/kBxsXGpMyw+vTzL5Sbl8rtJ+d1AKzu3bqp9T40D568vD3eyK8/dT0fldevfPrSzhMhBIGM0IdIISogADAZBRXAyMSAZqq4rmHv1IP/Ey8hnZJVj5dpRBCRsEvaSDW9bdvmmTMDIt7bu/+d73ynLMt7t+/M5/PZbNa2NaiUo8J7ZofMOJ2WZZmrBOdIo6jKQPkGDBgwYMCAAY8pKHUBpTm3dXPJVgwRgUlVRcwRE1GMEQlPGSScWj6/mAVd/KkzWz7N906qIrpagbnCytbMC1cqFU+8RdSRjaUc1G2nj6Q7VVm3qg2uzMzpdOVpOr7e5KTf3cPiKHqRKnXlpVdENaWNA5CKKmjiOSJSlmW9qExCno/qat5WNRHduvXRm6+9+vX/5r/81DPXUdpqfhCaZjE/ms8OCW1nc5PJgUYDc861GlWP1bAlUU16FBEkz4/ulM6kcTCnzMZsUR05Rym3GgmapkYylZAX5eGsvTSezj+49d3v/VC4fPLpz1RBt3cv5aM8aogxZp5VoxqkzOvOtBORyCOymaSoQFFJ1957jzEAkBmoKal1zYRpHEbB5WoFmaoCO8Qlc6Z0z5k5xa+bmWp0xHv37mUOCraiyETEeWKkpq7QgAi+973vmciNG+9VVTM7bLa3S1XNPOeZKzALoXHOQhBGCBKT3Y1EW0au92pSl2h/tjp6GQq36lGkZl355rFjKq4S11ODubPwSR42ZikGsLuzIElYY+4GcNPOHWejLJdWTIyJjCy0bTBhlz/57HOcb7WU376zd3/v7tuv/mBS8JVL29WCXvzyL1E5gXzzYDHz1Ny/9X44vDsp5Nlnr87j4tlPPVdsTDaL69Pp5dT2JuDrRe1c4ciRy0WUQAAJ0YgAmDCuT/s89bwv4xZWn9OHlk+f/MDKtVXNsixKu6R8AMkGiQCU2d2/f//73/0uIt66devo6MgEGEEJptOxd8QOyiJnQzBxjjS26ZtkoHwDBgwYMGDAgMcX2NmyGEKnhyTvFkhGgCslcAg/hz66h3zgPGb46JtdO1+8oM7zPI3x3OnmqjD2yNrg2jnrkpjr8UQfzVBVjg4O2WGeuYP9vdy5ybho2xZMwQRMUMUhiKh3oDEwdSnbqgqabPoNGaAnTCf3aHDmJ+riGaAXmrq0hmU7H6RJPCoxAIDzxd37B5PpLrq8qgN639Rx0dSU5cigGhmBM0JMOuFygJ0obiRyMbYxRjNDJk8oElnRMBmXUtLPyADUgBMtP9cE0szETNViCknvyIQhapl7JmWIs3pelmXTNCY6GZUEuJgdtW0LGk0UNFVBRiR0HtgZAxKBc12nYNJm0QjUer4mAGSkAMme5nhZYtmoiSsLFcdvyfp1kD55bm27Keqx2olLBrhsmVtSPlI7PNq3cnt7smkCdTMXCZi5atZkHl2+AW7sKKPcS1yMSMhkPp9xVghlhkXdRELPJhnHRbUP7DwjBAxKBZfj0Q5YLjEiMKCjDJm8AUqMpgCqxmqGAgp2/IVyLotD7f8hIFysCp664+fVgafLIiIhBO99nucAaoZN04zHpXOsMZZleXh42NRVsmAlBBUwjYCMSAAR0QAlfWMSAOJQ2DlgwIABAwYMeMxZH+Jq4Ffbtss5cZpKXpA193Pjex/rDx9KtC5uDoR1li3ryNg5fG8dupa/k6nwdOqvu6sNS3fBRIMAsTfjAAAYjUazeDTKc0ItN8Yo8q//zTfu3b6zu5H/2q/96tXLu9evXbn94Xvf/Ju/cqSq6hAdOzNTFQIDZkTpyZH1jv+wGgDQN0CdOuDVn5M2Bc455wAQzYIBgJGqEucvfPaL6Mb/9jvff//mfFaHRuCrX/slBVCwtq1Fg3POMzsiRk4qH1oXxAcAZEBIrUIIARFz55Awtq0BqamZAmFKvNPkcHmcQQCI2Jdzgp6MwBBTEWFGdiihreOCURyjd86rTsfTGOPOzg4B/NtvfvNv/uovHfE7b7+pqm1TZw42p9m1a1cBgJkdYowtdUKxxSQFa1KGsQvjs878BlA7E9szzIT6RMETr5+hed1F7x5MOjNo4VSgHwCGEBJrElVE1OXYZtra2rLAd+8fMHC02Eq1ub39la9/9da9xWc++/ms2Pmzv/zrf/Un38hy2Sj5yaefeva55xqzJ559wZWTV19/+//9k29wqDYzePGzz165NP3Cl74YmL/+K78h5LiagvqogkhE7FzGzkkb041CUFBTFQMDNFqhcCceRtSl7crZpsdHWCU58c7JXXRKcp6VBoJdtTBOJhMG+/1/8XuHRwc3brz37W9/e2dre7FYoEGWZeNxyWi7l7ayjAA1z32oIhoaGKUwEMKB8g0YMGDAgAEDHlMYLLW7ZWknNCEs+8rSq+clE4D97I9wZc3+rNr20A7Asx878aI9nEwu59A/DeNVXD8xlVWnypN2jgDQlXQmKknd3N/MmqrOPVeLmWcYTSbeM6kWuWubalryeDLS0AKAZ1S1GINzzrlE+ZScYybEXM54hyCucomubay/x+tbEJN/DHbZcahqXbmsm4ToNIJZ7gqbL2pjX7ety1lVASX3npkdkveZiKR+KlgpTUzViSB6bHdp3R4NnBoAKPX6pCU7GaBU8avd1eqvJJp1OenJeRaQkABbidpUDNER5wQgmpokq6rKnIsxIiKStW3rGDNmIwUwlYCIYtKaZGyIBIQGvdWMKZNPB2sABmTQpVm4kxWJ54nPXVnv+mRHOi7p1JMjPxXigvXcT1fYe9/dmDISKFXKCqMvRmMViDGYWblxeRFwun0FXR4kMtnu9vjB/kdgYT6fN0GonCBlqoAmqLWnMBoVTXVUt1lUiAoWYHN7y6BUJTAHpCKS7qkidHcVwVBNVcEMweOac++u2MeoGD/PLHdtH6Axc1/4Sm1oiCjLstnB4XQ6fvDgQRua3GeMVFVVbEEVPIfMjZ1H74BJ1SS0EbFfKyFKIY8D5RswYMCAAQMGPK6UTxFwpQUOQBRConxEXaWcgaqCEcD6qdUjBIk/hJ49Ik7xrrVxzGdZ4loid94fXizxreGiq9dhTb7DcZje+az7goAHOs5rwxS3bgZqYOWoDNU8L/KjgwehrTTWe3dufumLz13f3arni1vV0eH+vdnsMPMOAbIsc96nsyMiSUYeLm2YVvZI/bkvdaeepehK0rcd+4yKBufSFkxVAcg5b2Z5viPmsnLj7Xc/ijx+7oXPYeaiBVQkhCzLGClU9aJuiyzzkxGAqUYAEsTU1ih9+SWTR0p9d8ZEvTsnrjj5G4gaGegJcxzDY4lvafFJZAysInVdmQgDOMSNUelZjeX2YrG1tXW4v19V1e3btz/88EPTWBQFE4BIlBZUVKP3Pi+c9z60on09pxkoaMoOBEQz1PR0delzJCsj96xX53k/rN4aAD1PdFVJ7Y6EiIai2iePp6NB7jM4wBQRXQxqpAChaaQYj7EYU7bxxLMvZuXW93/4svf5Bx/+eO/uR6MCNre3PvfFLzzz/OcPmvj6m+84Rzfff5u1Nq0vX7rCtPHU009/+vkX57WQujhvHE3MlJkNrYk1ETgDYo1REImRCCECQUoq1IfYI63NXn/o8tB5Cy+r20w/j8oJM9d1ffPGDZFwdHgwm81u3frIEcfQjCdEBnmel0VmFkUCASAJghE7M0trOYQ49PINGDBgwIABAx5jytc5o/RzIrW6bkXE6HTPjCOSLqINHrHK8TSz+iQkwY6SAV7M4h7azwNLNrPmgpww6ryI762SvXM+o6c75XAt5TtlFbNkKWKWJD5c2UdVVZ700u72/PDB3v07Epo3X3vl6OhoPP73vvCFL7z/9us3791Ea9GgaZrRaOS9517lSzaVUbR03e7k+Jp0NifWd3gek4qzrVaoZpas7UWCmiQqluVpR4UIBoMbH9678tTkuRee4zwjZgMVEcdMQAhU+GIyGqunZBfE0FV4JvYYQsPMzrnkxaJRmFmTm4xZpz8adlkI59yslXusSEZETKiiTVUxgjdFhElZ5jmQuNHkyfl8/u4776rK66+//q1vfWtnY3r1ym6MkcxMYwjNqMxFJDR1bBt2pGrhOAMdDTD5tpAl1tdpb4mWrV0oWfs0pWrPJe3v6Iql9ERaGTt96J4CESImP6b+mlCXG9nXmnaeLnWrqWUxhqoYb5XTjWjZi1/6+gtf+Aq5/H/6X/5nlLCY7dXV4bWt3cnmeLy5+eIXv1hOd/73f/x/7D+4S1KNM5JWnnzqajme7l6+fuWpT7H5jelUg1QSkYFYo0bVCGiiiAAqgZGQPRIxAjJCauVcp3meyVrU/tnhtU/0OV9E60MgUnBi0zRN0zAzM9+6deuNN94IoXnppZdmsxmoGEju/MbGRjIZmkzGaMFnABiJMLX2ISDQ8ZEPlG/AgAEDBgwY8Jiis4fs50sxymKxOGlubqmwc23s1SPm9f3E+t6jUMqP1ct3AQO8eO8XsNyL+d5ZcogPcy49dbUTvUE8tjHcmEzq6mic+7aqyWA0HjnHoOK9jzGGEC7t7Dy4e3N/f3+6MWHm1LCkS0UFiZk7ZxEz6qbGiTxQz/2Wyi8BQG/duUr8MFVjMqMaWOw8TTNfAOq8ht3LVxqxRRUUnMsK66PjmMg5R4oEIKptHVxZwElXElVYpg4iIlGyMJWlc6OZkTLwCtM7P0TxpM9q+kljjC7zGZNpAFQJCtIeHByk2s6iyJ1zG5OpmbVti6oRRGNIyd1m4pzzmVPVTsddNlt29aUoYIBgkHiYApiinfVuWa5fLO2RVmw86QRvMeo+BavtfNqvU9DS9BVADWyZxJ58XNJVBRBFKPKxiqhGl7PLCR0v5no4V6MROJcVRagbn0FGom0cb275ogR2UWwxm7Np4aCdLyaFa2PUEDbBGXkQXBzMRs4bCSEZmEhAUmZQa0kM0RCZATU5zYglx5vTT1/f9LiSYSjHWZr2Mb4lznu9aRoACCEQEbMfj6ej0aRpmmTeKaHN8zy2cT5vva+K3KsKmgCoiKnUxEYEjst0Cwi6p3KgfAMGDBgwYMCAxxSnzAJjlEVTp9lissZYfuDnEIK3ZsaGn+zJ4iPu97wcwkfke8cE4+zsE89lfWcDIXTdwaNB27YbGxsAdnCw/4f/8p+Ncvf1r31tMiqvXrsqId6/f//9t1/bnpbPP/+8SWwldo75oq4Hcy7tfJX7L/keAkGaiqfyTuiiI2BNWyO2bescJQ9MRPQ+G4/HiPjhrdmf/fnfoCs+/akXLl29XozGxSg/WhwgGCKoKoghYuZyJt+2bTcRN8pE0CBGjU2b7Dc75bFzWQyOsnUk+bwBY8vQixSpkf5LB5xl2Th3bTVv2nZWHeni4KbVVVX903/yOwC2mM2Ojo4IdGtzykQIpIRMQAQhaBsa0QgAZmpoAIrIYIRIqgGMOnkXjxPtyWjtUsJaPZlPerosy6r7Jj06IWEZIkOyck2UD8kAIF1YIkwqqIgk08xROWqaZjqd7h8+qPf3/rt/9N+ONp566Ufv/d7v/zE5fOvtNw4ffHRpkj35xNVf/6Vf/qXf/I033n7/9//gj+aL0Latk+hZP/flz4e4+M3f+s2t3SejZZvbO9RonM1RFDil8KmAMKPzqCFG08x5VkhxhWISTUHJn2PAu9a1ZbUe4WOtCp36mKoy83Q6LcvxW2+99e6777766qv/31/9OYIuFgtVXSwWV3Z35vP51Su7WZbFpimKIsrCNACA9z7PfdvYaqbLUNg5YMCAAQMGDHh8YRrNEAiBqFY4aEJr7H2eXBAJEEwRBBDUosEywm7JPuw86pP6meCRSzpXG95608I1VK1/a5WV2cVsFgC6tjU7UehFSMvk85N/ySd2n3jayUM6Wzi62rNnit3Fse7arFwoO7M/QnZqFkQBAImBWAHETFomJ+iCcAiEbN7Mo+CIS6qC97GglnExm4dslEfHpbecW1vcn7gG2qaY7FQxELtWISIpgWkkiWWGnukAjies3PM9SNqkoYGpifVqH2E0RTWH4AFdUt3Q2lHmLFba1t7nSnnbUtTNvJgcutszx4YQHcUYCUxDXTCqBgJFQ0ACJiAVbMhKRCTMkNCQ6igiweesquZIHSGaiIgBkK9srBAZW8AgABE0klMWDIuJH5uoKqg5MSkgQGysiRyNYrTQIkVDAPBmqIKOS3JWjujgzq3RaLR3dMfJvNSA9T4j+naWqTBAbm0vRhG4wlpyUBISCrX4ABHROmMYIiQk0bjMbCRLV5cBQKldHbGImBSv5bhB6JMwjCANhl5EAugLIJdVotiNtPRrFjWYNkiKlDlXmrC2JccGmpYpUgaWgxRFzFhZSlAuakP108UiFNNLQUkBGSw2i3q2T2BFkauRQGn+SfKHh3s/yFwo3e2m2R9vX0Y0zxuZbGRtWbiCGwwKjeeZtB4rMGajqcujiiyEMENEYRQGhXapiZkZYnFSVe6eUVOBbuHJUskkAqlgymlM0SDQ+5SqasoLOcUPuTMeSpYwKh1nlqLMq6pyCsS5xBlTG8NR3aiZGnhRLIusquZgrcmCSV1hIkdkCgjOF6gYakwd0IiIBGZiEAfKN2DAgAEDBgx4TEHkUp9QG+1wNquqpihGQWLPVQhUDAhQ6eNny62yo4+bpLc2N2+Zyf5JbXb9cZ+v8p399Zy38BMJtGBGYgYSAQIxMXUG7ByaVtV87+69jz76KMsKRGSHV69cns0O6oNFypgGjW3bEhECMgOQMzMyIVRVCUGok8sSBaUUNnDMcdOEG48JPCASJj+QVHqnYOY8xghExC7zLldEA7p3f29vb/9wtmjb+LkXv7SxuRNCSP4xiaWoWYpFJ3QOXbuSuL28xYjonEv5aR0V6J1kUhshop7QgpJC2a0F6Am9lIm9y7KCwcxC27aAVBQFIopEiFFV2zbOZ9UHd+8CgIkomGOcTJhAKcUAKgAYGJlFRFZQRCYmJiJg7Q9Go6SRRml4UloiYQCgvu+uj8foSzfTm926yapjares0v+cLgsrdDxSEYy6a0eKDOyZjNAhptHCwGAZSnctCBQwINli0bLDyfjSzuWxUXk4q4LIfD774Ma7avWk9FAU43L06eeeH003HuzdOTo6qOqFcMvM4/F4Y2v7iSefdjza3tmdTKZRKZqKqXOOPaUgu3TXOrtOVVVl9qqqdpz+gojHVatnvDfPi1E59fQdNzqufZaxW2RJNlXpltR1nWXZYrE4ODi4dfv2K6+8cvfu3aapzYxQvHNZlo1LD5bneW6iyeAKVwBndcjBsXPAgAEDBgwY8NjCAGLUqm3qJrQhiEEMLQIlDYGsm5+ipeo0wz6rrZuiPnJ0wcV+KhfztFOefquyoa0QlUc5mI+RqP5x4tfhvDLOdb9efH1O3p2k/Fl3vYEAwJHV8/mdj9532M7n82ZRAcPu7u7TTz/96vfen927OZ/PQwjE4Iiy0fhw0XASIwBQEaQVUQUhHpkZEizlo5VJdp/fvUL5jImSvWfX+aeIlnLSvc/zvAQuhGA2r+7tHezt79+9e5cpu3L1apaVnHFdzznl7VmMMRJB4QrvPCJbiMtptIgwc5phO+dUtffTNyICNUAFU8DkOprqNNVMCRkxCWaaDs8MU/CamSEwMKGyShNCQIA8L51ziNGAmF3TzPf29t58/R3PJKE1tMzR9uaUEYvMhxC6HAYVQEJURAaQkALXUTHxVTUzI0MAsVR7qUQ9EU1JdIm0rrIUROzSOjorVAIApN6p0o4LfQFBLQB0Gea2ZEoIAcwQGAGIQEMIAaIQ5QjECAoMCEzKTokkM380X/z/7L1ps23XdR025pxr7b1Pc5vX4T00JACCBEhQFkVZEa0K7Vi2HFl27C8uVfIT8inlH5N8S5XKlSpXGsWJFVnlUlF0KYkiyJRIiBRBkJAAogdec9/tzjm7WXPOfFh7n3tu8y7eg0AFQe1Rr1C3Offsbq2DNdaYc4xnnrvx9W/8yt2D+v0P7xvk7XfeeOuNV5m7+YTn091nnn72hRe+0tby09dfu/3hu0f374aQrl/bnm5VTz755PNfeREet3Z3gky806ZpOk0SmRkycLxe9yTKDzFQsRkb2PsV2anBf8af80ymxeZ2z4V5LWc/ZAb3mnXFLxERha2dbe3S8fHxwcHBG2/89I//+I+7rktdY2aTSZQiTsq4vTVnWAhBUwNydmbhDU8dnGV9Yy/fiBEjRowYMeLTjLprj4+XbZdcgoi0yahfmmd5BexAT/FO/FoMG701/sm3+RFdFsz1SAF9H4P1PajD6kIT+Yu+PV2J+ii359ShSU3NDSQRTHn1n6zduTJ9763a0azqhXt2j28JNinjkaUyBggXRTCztm0BIwo8kAQwuaKnKhurZKNc3jmU2A3WqP1vM7Um5CCE7OnJxISgDnNqkxJ5Ndt9460PuZiW5SSldNzU09l0WTd6rG233Nqas5Cx9ALXaTKPDdGmz1NgVtWsF4kIAIMDlvcfHNrbilLfLLfxfn2DX662zUwyEw8kSyZZYkwpdZ7YrSwn7Eok7Na1aT6bWGpzrIG7NqvjGIK5ZTcegN3hSABCzL6TpHAiEgYg7g7tbzb6XRInz1LfkA+P8/kiDuKNoI80cLr8rQwWs1mVzbQWxnAjcuTmSIaxw80NbmDzyCxCTORGRpRcOgDWhhjLg8P24Chx2DLtJpOJdnXT7O9OAydeHdQ7862qnCmkWN0rI5cxHB7fv3Z11hl1aiyxLObLVSNRmAOIi4JjyQAs9Vkg64lAJCJklknY4LjrlDPtNulTlnlz3eaa452p6z7t7LIOu79sahtAzsS9CRKAZJqzGZqmyZ2ubVubelVyEIIrMzOsbVYizMjDkU6P0rN7ZyPlGzFixIgRI0Z8elEUxXQGW63qpjNCWZatJgBrS8B1TdRFqXNEZxMTHsiOPjbxe5ifP6Qo96jC3SNdzuWE8GEqUU97pYI4MYshwMUTwdXJiLqj48OX//w7dz54+4nHbvzmb/4myMqyeOfdN9/+6ev3b7+zM4nT6bQqOKWuWSWE0swye+kX2iREZH316YlkmpUmbChQmy2IWdoiRg7FYwKzdG1HIkUsyumOyaRx+Xf//veT8eTaU7/2j369adq6aZi5LMsZl13XZiMYC5FBAKnDLG3WyzFzzmnIBYHrm8bM7q7qEAfMXddeLL3mw37SI3dqhOZuVE+duRklUyNmCSG0baftQtCFIpbz+c7Olc8/+URd112zSG3nmrqmJnK4Qs3MsqTJmRqDzawJxp7z6OEUmJnX/Xg22MWs6bPwaRqyOTDWBIn6kxbLEYybkhdlPplZx9DR1zt8eiT2ACeoA04BMQJBuAwsDlVbJW8VTYvui899fbZ9dX7tyZtPPLdo/V/9d/9t3RxORJ+8dUUXh7/xa786m+4kL+az3b96+6ff/5N/X02K6aS4eu3z3/zm36mq6tatW89/5UXt2BHdSTg6Qa1r27Zt26qYZHpk8LXcF0JIZpv5gH1HH5+M9k3Wt6aCZxIy15zwErnvzHzXQSMdeu/oww/uqHV/8f0f/N7v/d69u3eOj4/btp1NS7O0uz2PAUURt+dTeNd1DDdmBGIGE7kp3DxX+K4HrRlGx84RI0aMGDFixKcXZiiEw6yKsTharBZ13bWNSDDy9Zb6+b329YIKDzZmuTAb/RPHQx7lkao0P7KX71Hp4se+A8maIBPhYKmAGoFYGlAS1sVy/+Dw3o0r27NpBXiXmqqMhQCWqmprUohrs1qtEiiGksyMNvLWxRlkaxNI8lxgR1nXWt9bxtpb1InARAwYyDPRhzC4LNXQJvdWwyxOJjt1ouS0UxQigQPUDHARkiySOIOyZiwK92z1KRF9LAGYkVv41iv7U5ab7msi5LAcIeK5f8+ZiE+7nPYJE/ndkqmpRu/TFEREKRGRKQgCOCGklDQlVxNhB5lQEAakrVcOc1P33NXXB9+xx2wX42ZExBAhzuzUidfNhusbvzEYzozGTdaXabgTgXjta5KpkhHB8q+cPZ93Jn6SxUeHKbmTCLHAQuAQnDUlTWpQFU/kW9vXpNoKYX7v7vFs91rbdNZ1FLrF8b0p83w2LeOEwnw62TaDdUsqfFIUqW1CCFVVSag6BUts6gTnUIZIXBQFwCzkiQAmEerpGTEziaDrcnXxYIbkD9pSeVCp9kWTyHBRpt/mr09qRKm3Oe26rqqqpmnu37/fdeng4FgERRGInEmzDq5da55cLUSRwffVDYNvan5e6/N0jCrfiBEjRowYMeLTC1cHM6gsOISZBNk/OmYmdlfkJWRftUlDZjcAGXw08HC9fA+pv10Ser6pfeUUsgsXeZcc6FGbCR+GJX4Mg/hHY4lk5krJoR44At6sFvtHHwpWRbTHb924em03d+nt7d+/2y6b1YLcurYOVJA7h2ISC7W86O7LAjmXVMKw6ddCwn0N3mbY+olziBOLSE76tmxtyHDnpF5UFaM4WLbH+3dQriCVO4eyDEV1fbtKKWXPj1W9YBYgBwIXk18AACAASURBVH8IQGZmvQmsmblZcnfmGELIqXybD+vE2WXNo3qvSwJyTMJ6G4IBJgg5HDkOAurWtm1wrYpQcXXk1HUdgKIorDORaGoGLoqqKKrp/fvMaOuVu+f7WU4m2nXM7GpDxp1BvQaYxXOfoTuTg8w9B6Lns8r0DABsPQLPPOv+a92o6oSzk2Nd+zrYv+a+xGFOWq/1scMJTsQKAZmpkhk6FiZSJCNXISrCtJjAC7p263PLBqvG9z/c19v72jRBuq1JuX3tSXR65eqNImzdvb989Uc/Ot7fqyK2puWTjz+2bJZPPf5UMZtUk3lylDEiZNkYnamrmrcMFw7aP8yTeA9VPZngfqIe56e8OTdzBe+DPhY22SBRz5zPTNXcBglAc3vjgGx7Y2Y//vGPzey1115brVbZGnR7e3sqBmA+LYlICMROySSK9I/rRFQ82Rw5ld0y2reMGDFixIgRIz6tEIaZ5ko9EdrZqqqyund/z0AEz34U6/Ybx5n+uX4BdznTe3iB6xL/lcuS8X5mEuKjErmHN7N5SMSqSB1pk9iKULIrHd3fe+ft17S9v701pfm0COHq7o5b++NXbx/s702svX71ClzbtmVeu930aea9r70D5nk1PCyRT0wUGbRujsrfYaB8zEzE7tkQ38yIWABU021FfOO9t37y0/esmMXJfFrNtrd2r127pqqr1SpEXq6Os163TgsnginySfYmLLlnj0iIFLla8lSjV+YP2cxlWHmvbxUbkYGBzH4YxATivrQwWUpt2xF7kKKo5ofui8VChEoxB3MMMcp8vs2hmEwm09lWUYS6KGJZknfLBYlIYs6RgsxMDjNX1TLfFvTB8Zl9DTQGNGRc5ImQSDcZwuYsfMDUpLXCCdtsIeNNAukEgLtgkVAyRDmRQMjYHU2W6UFGEqtJJdtTmZSf+9KLMc7+4Fv/9//1R3/SpZVYE1hjwONPPBE5Pvn5LxRx+4N7P/z2t/6gmMTdeXX16vbTT39u2dTPPvssxdJcQqzaTg0UiyjE5jqo0IGccudk5m9r+5acr5BvTj/YiHOj5pqwrZ/4miI+oGU3B7uf7bZdk72NPzDKBjqUE9MB4Fvf+lZT13fv3r59+24UqiqB6XxrAlhVFZ7jFjWZa0HFejps7D0xERS6pqwAmHikfCNGjBgxYsSITy3WbTOec6O5wFM3r7aGpmmbpmnbttPk7nAQQjalJyIzqOlJ483aeP5kSce99yA9JCujzaXwxp/QhhH6sAA2vVCCywtNnI7LO0PSzvgBPoipfoJk8sLq080fDjWNfEZMWF8Rk3tKgjSblpbqMoaulMO9g5vXrsM7hlu7ElLXpJ7D7cgdJMEHG3xe95U5g40QPJ0MgbxczsyCWADr4+C8L7CUgvtOKzf0gpQ4kYtIKLuOmgQOVd05F0WnJhLrup5Op6t6ke+3CKekPYdxJiKFquo65L2vnRuo3XmTjP5MuFTVPMoyjyWjHLsGsDCb5d4/SSkJoShCo11kjjFquzRDFDHzpuumUnCQGEPbpUikBpZiWTehmnWpNhZ1JwouwRzGBGZmqeu6kGBm5i5BVNUHqcrd3c7liLD7hvHsec3qJEd+42WBxMxUc/8bD5WuZGZERhAm9jyzzAEndxiZkSgzhEiJu5xXwRyPl3VRzjnOk1WwmUrpRqEsXJupIFmLtCrCnDkeN0qTbZa5gUJEgdYsESylNKlmi7q5Nt9tEpq641AxI6VkzFGYYyB1s0TZyUYkX9R6bJ+RbXFpBfV6VFwktluWmvO9ysMmpeRQgaxbQM3MXUMIRBJj7LpOmNuuSyl57r10n09LN9WUvPAQECSadiGwEAMIxFmjphyCSAT0s6C3Uj25HB5VvhEjRowYMWLEp5z0GZDDGIzBBHTmBVM5KTApkiEl7bpOVRdd6rqurWt3CiHEkC0iuG1byozRNxrG8GjE6VET8x6pPe/B7Ygf9579jUiLTZ0mcQ4K3bJOnXO0D9996//8w28Hav+r//JffP6bTx7cv//OW29GQdsslof72yUBAUQigcjBBOfOepniJFmxb+U7vdoG8dAZRRRymWK+TCFqmwY5RC8EFwlGDA6hSEp39w7rJMtV+rPv/nlD5X/+T/8ZS6lt07YppcOijNn4JMaYUz1yO9+a/6zVvAeFnll2rhzkZEtm6uwMQTYOAeCuWWdjYhERiUFUwAzb399bHR/PrYkxikyEuG2TuxdlKIqiKCBMqspEHON0vqWqTdupVl1akWRbFmE3TW1q2pxAGETy4RxYU75+TFqOpLPBYGWT2unQGUunR+apKIL+v326wZomMQB2C1Kg935hyq2MDHfn3oySiEWQAkNF3W21WrjMpjsz8+kzz7349Je/5rH8N7/zfzDkndd/StrU9fKLTz8Zor7wt57/2t/+pc7iv/rX/3NB5fLwoIx088r05lOPfelLL3z9F39p1XRXr1zrkrlzjKX6melwokCemXr6YOMid3uY6fuArzc+FrjfnljLrSLCTjHEVdu4K3N4+eWXX3rpJXd/9dVX3L1eLtrWtufl7vZ8Pp+XRcrWQYGFmYXg3tvw9J9mQ3/pxkfcKYyUb8SIESNGjBjxqcWJqz2IcmRxpLyTDXcXIASaxAgUc2TXRG1aXdZ117amlMv7zNzQqxmZXGSZ4zxNetQGuTN/NYTIncgj596QHr5bD6cX5T9zcn1acnyQxHGidVCVkkdO0wnu3X6/tqar97cnpRtNYsXAfFLt3fmw7RpKTcnGEGImIbA4ZZrka8ZxQsKBrJGcPb0+EU6o52Z9QLi7BwlqZprdMkndQ4ghTkJR3n5/r1X74Pb9crqjnYVQhFhIUabUmnUAMZuruoKduRe8BERAMtOUXGKBHJswxLit4SdOi2ymZkbugdkp5HpUdweDgsQYPPuruJmpQZndvQuBzLuUOiIqQ2mmXdMSgZk4MhcEd1PqzJJTcjZy59zAVZAUYKMu5G2Rvu9VEkmAKwarmHV9s7sZHEIExlB+ur7LwnImvrvPbD+VQt6HOrDIkDzf/15AkJj1TzI66SoDEdMQWQFjEkZgJ/dGO4nl4aq5eevJZHOeX5Xqaudhb/82mXXd/tHxB9tV8dj1q03XzCbX6zZSnBwuG2sOS3TCzZWtrZ2rNybz7XI6DxMmLqCIsciZdz3Lc1MFUS4h7j8FTgbzX6/g+fwoPT9rHOqnMYx4bTudVuXe3r6a7d27c/fOh13XpaZNqWOirWmoyjCdlExWFgWy+zA5+dBk2ueCwOHk/ddGFxezj5RvxIgRI0aMGPGphWwu+UF2ErxAJyVnbg4gMNwpSqhmYWdWtskPF4vjxUo4wM2sZ2K9U4I7gR6h9e5c2dulhn4Xb/wPy8EzKor3+tKlTPKRLD0ffql6uY8oLi18DTzXrmZOQbofvPyHH7779u7W5Je+9gvM9PiNx4Wtbus3/vJHzfIokO3MZ11SMDlJpiNk7o7cywcYkWcS53373Fpg4c07aQ4iZu8TA7J15KyYdppS7nNiiaEqJ/Oy2m5a/C//+/8wne1yMXnuuedVwnw64yD1sokxErNrTeRFZE3Z05JABB/8+3NEIOUkN6ydUdblwesTWzv4k3VDYJuZGQeZViWHqm67ZX2sKa3qo+XqoEOKZASvAlVlLClOyrJisnrZNg2AWMZYxlgg9/rBBSFQZpNVSaYhCsgJyWHkrl0nEgQEoyiiXTIzJwzJgUaePWbUzOCaGWBfpwoQUWvaT6qeKfHpITpcKRkRmWk/bvNL3ZlDzhLsuaRz33vJREQlgsOVzLIsag5j16Ak5Xz+zV//5y7bb72799L3vmdKL3/nD4XxxGPXv/T8k8vj1a/9xj9pW7x7Z+873/mRerp3+0NGc+vK5PGnrr7w5Wdf+MY351tbVx57vKm7pNBkQtxZygTd+5PPLqZEFPrmt9PT+UGs71G3Wk5S6dcziE6qanMaBBHlhyLo5vP5atn823/7b8zw+uuvv/zyy9vb213bpORbs3J7Zz6flFd2dwEjXfb81Rwns+bkJHXgfmsvl43TIveR8o0YMWLEiBEjPq1wOs2QwMO66nSZWf9DWDYxBwMQpioWPvWmTWa9rx0RGQ0ro0dczF347QPUsMs6gs6sMtcB1he++SOtOz+GWEFEDv9479m1FFmaZmE4gi+3tqKwN8sVgNTqlevbR3u3F8eHVcC0KJrlgsqJ9bELTNk9hI1ONYnR+mtTnLo5LMDargVZWYM7kQzrbLak6uDIYOmc06qdTHaqyVantFXNwVwvV13XsEuMsW1r1iSBCAYYMZgYgKtpdnHpTTjR80AgS4ibcXyOnBrvm2aJRCB2uBPBPfPGNJmUy2Wt2sYok2lBnQvMTVU7ZkgOWSOQqjuor4N0J1I3VTUi9ZPKPWciJ2Ygm98QPKuQWLufEhEld+3X/+QwJ+TNEXBmZf3NNDrVq3l6q6LvpCXqIwoxKFSg4ZlkBxZyGg5CYOf8QzAYDgarq8KUDGSU4CqByjaBinlrZWLmsprtemo8Osjgtjxe7ZNUy86vXH08fXB0sL9k0TISWXJfJYULhbI05+PFypSYA1PIpiyqCiGGg2DrNMLT7O5CA6fNgkj9uB9c/VEGvrfJA9e2MdOS27adTMsoodVWiAPLarE0cxhAxm5m2jQrM5tX3JM3nCl5xibF8zPTeaNGd6R8I0aMGDFixIhPKS4UetYeij4oMP0Ct2uYA3M2QDcink2L2bR4784+4Oz9Aq5fjfmpiPaPJksPTtj7SGL2ifTpfeSb/DX79z7Gn8dYeeqaetna/k/f+PHBvXtfe/Fr/+gf/hpzePfdt9/86V+2qz13DRLKInAhHUUHOSQHkxM5OecwN+rb5zJhIndn3vCwyaF5WDcvgcAE4qFPbHF0JDGEEMqyCuW0Ndy+d//O3QPTuGpSUn3s8elXvvzVumsnVbWsa4mFqoI0Uv9s2SFEhiyLuUFVNTf1rXv5+ri9wfBj/ZN1j1Y+bSInBpEoaVJdLptOj+omHRwcMNFieeiuzAYzQIW4KApqaLlcJrOSnKQM67JJdzNLqsLs7oEZsMhELMaeUiBYF4JQn2wRQB6jECeQJQVlE9EEgFzd3SXb29ra5yN/C6BLNlBKcsuz45QlaW+klAl572cj4Kxt5udGEoZ4Q8AzhfbsFMrq7lATEwKzkMqtm08XO9ebcoo42z9a/PAnr/7gz7+/f2/vc7ckuT3/wjMvfvUXJ7Mb792+99O3D9986/233nyvbfdvXJtOq/jCF5967unPff6Jp67ceIycDezMMZZwVdWmaUIIAhOWLPDpUJcKsjPCdf52OM8z+x/88fje5rRy9xhjNnHpuk5EyrIMgd97+y9/8IMflOXkW3/w+12rvfQncnV328y259OtrVlZhKoQdydv80dWTj05U4Br62NdRPZGyjdixIgRI0aM+P8T9+PeJ8OZ6Py6KoTYUyOokDCggBoYxCCFb774QWznwczno3v8Hp71PUj3wwNiHj7xXr6P3b90aq0MmFNKbUlGbG6tWhdjJIrL4xXUALglMzA8MFMs1DwZ+qBrB7nxxqKah9w9goD8tFkIEQkAc82UL1MuIoL5ZDJxQudQdSZAWFUXi1XSNqVEXIUQYozOtFweh7Loui5X2Zm1IhRFmi4RZXHOVdX7qtN+QyE7IDplj5MTHxcC1rsPfdiadsQemCUQsxi0XbWLVcMhNE0ThEQkRkEH02SqxKhiwTHm4xrD2Zk5xigxcDQxERFmDkV01/U9GU7C17qi9D8+uW8iWbgLveeoqxmZpY2APazdHQcb0mw3wpvxkhvX53kerK1xe2aYQzDhIYT+kTlbLqcGmRmd2H4asQjIwMLV1vy6QdTjbGt3sVq+/+F7O9tzgVZVWRayfWXn8LhZtS5hnjocH61cV1uff8x0BU+PP3GzqCpTiEhW05Ll8AwpQhw2YpxJzHInb18L8KDxz5+s51GftId8b0UkpZRScvfJpJxMJouj46Zp3P3g4GBSzcxstbLJBCEEd5eB9rdtS0SSC9rPfeidSgq59ENipHwjRowYMWLEiE8p5GLudYFlQvbz6KvpcuVmfhkjmVquhQMZMTw7+OsZKnVSrffgyPULaKHzCYVz9LSE0rkLucwKJScQ9AID4ULvwJMXOF3CG89RZd58D9pgr4NItc6yzwV73ZkFsBOIadV0McYQgqmmlFRtZ2enWN25v7h37+232/rwsavPhjS5eeOWp0Vk9tVdbev6+HBe7ARhQ2nCndZEIjkvr1ftZMjfGwo82QUAQRHIlAWBCeTqnTnAQkJtUmOwo4pRQKvFcSiXoEAejaImruZX94/uvP3BfSO58rknm9QVV6crbwwmRTQz8pY8pURlMSWXtjViJMuaWNt0yxAChJiYmVXEFS5FalLgSEYcqNPkbGAYIyU1NQcHjkSVpjZ6aBZ1VcSdYv7Bvb1WrbNuZ36DXN2CdhxRmLbzsoJeXSz2Y0sGNFZXpcTptGFAKk3cWEtGwmB00GXgmFISKgByA4cZYFwIzMk7xA5wj+xwOBkpC8it9ygBUmvMERD3wT1nw210GAhOlOmK5zpad80crrcIAbl76TtQd6hZYiQf0gjckEttldwsmauzkRAzd6u6mBStcatGRanFpLj5+W7nc4zZa282q+O7iw/2nplLd/j+U08/00mxPf+i8+PVleK7r33n6s79uv2rG1sfcHP49GybeXpzazvIBFvXSKbqzg4iUVUK0kfA59M3cnRuxq7MjMBuMkSub9rSEOVrPl3zSQ/W9s9v1gCQvoIgf7CIERweYqhXtarO53MAZrZaNXt7+/fu1O+9taeq0zA/3j8Kka/OBWQT8RC5iBbQBIrMlO1U13M2DdkSRNmiJxN7Ij+pKl/n9a1Pb6R8I0aMGDFixIjPCogAJ5J1fVaXfGMZ1JOeXmK61JfyctZ3/lfD+9iFxWCP2pX3/zXWggcDMEUZYgwRgJlDjd2hSuy333//d3/3d2Kwf/Lrv/bEN79RMepm1bm99/47zXIxqYrZbEasap21hMibJL3v3MMDGSyRAJq9dsxM3eEQDhjqe4koN6d1alUZi2LOcX5vf7V/fOf111//i1dekbL6z/7+PygmUzPLSR4AFUXhwDqZzQfvnM0mvb5OcUNMZr/A88YN6uruRmCCu7Nwk9KiW01iLIoiBL539/Zbb7977datX/7Gc2VZCOHg4GBnGsuiUNdA1Ot7Sd2MKIQQgoTu/HbG8DUzI5NRZwDMHISVwQDDNaVA4JwFJ8gVmGvXTaEhUVDNTxt0JrfNq/OB8g1eNaedhzayKL0PmwSBiUF94rgTCTODATI3qaopx+BJEXjn6i3zyfb1G8+9+KKF+X/zL//l9iyI7m8VPNspv/qLf6c2n1+/CQki8pNXfhiRrlR0Y3d7asVzzz1H5E9/6YUvv/hz9xtrOs05h9kYdPBczTqmm9k6oc76uHN/1Nn9iJ9AJy2XBJj78fFxWZZN03Sp2dnZaZrmz/7sz1T1j/7oj/7kT/64LMt79w6qqo9ekCDzrSkzRCQIuZt2bmZlWa4F5zNhMA95YiPlGzFixIgRI0Z8drCu3cqo69opr2/7GjwM+/tnF7iXllBeslI8JwVofvNHIHhOf+O36EFH5PNf5+KxrutySF2MMcYIYGs6leASHKba1Xt3bl/d3YpUxShFEdraDeZQU2WmWMbOk4OJM9mTTW6ZrVCyl0w+N2EBwJ6D05yygjKcDxHlFwAACzjWrXlqrj12jUOaV9uz+XaMMSmYQ+6e6touhFAUZdu2MoRxw9yhzGGD21gupGQiCAMgh8MAMOUmRB8yr13N1K0v9YS4+3K5FOZpMd2aVaYNUyiFikjLw/sxkLCxQITUE0kMoJwKSDnRXkREQghDQSYElKXjoYAz17cyEUEGykeS+Wm2sgWRDe5G7nCw20YABuVYBfdMRzYo0JoDA+bOa8oHBPTCmRJCnl9O4lD3bBwTAFs3W7q7Og35DAYmIiEqg7uqWdfVii3eOlyZxonCm8XdedFMeOVpCa271NQ00cCh2i1i2Wmal9Itj1mZU+xSE1k69aRoGzMXqEkIzMyADc8iPz0jVTM4iOAs+YIvnNSfeI7lSZAJUBSFeYqFEFFd11tbW3VdhxCqqoqxTCmF0IeGSgzMHqMwQ7IbD8jcmPnMm5+ewnaypTVSvhEjRowYMWLEZ57tZecPAuDkBANWTd27bgA4SWUg+NnuvNP5Yz0+krZd8vuHV/b+xjTAh+taPM39nM0NgKoSUEQB0HXNe++99059+4P3343CRRU///mnru5M68XxT179YSkhpXY2m7orkTMTMbquQYhrj5YhMINPX7ud1MhxQE8DGVB26x+tEwN9NB+Rwpi5Nd7evRLCbFmn3//Wf3CqDut089YT5WRrNps1nU6mFagLHAA0TTOvqmyR0jYdDwpeMldXIgosxMy8bhg8Kb5dOzG6uRuZQc0BZwq5tXAymUwnZYAeHe796JUfwNrXX3990dSPP/FUKa5dU0aeb1XarFJqpQht23ZdF9yLoiiAGPMRT41AImIa3GLoVCh8pjcShROTQ4g0JiYCwKkzYncyNndnz+4ybGTIyiRbDmfveYP1Xrh5AhFRT3T7vj5yp3UzIUBQBtxJABIKud9W1d1dvS87JGFyysl0pupAkHIyvfKf/L1/3KD40as/+dPf/p+aw7vc3kt1/diN7evXntzZ2fq5X/nVxWLx6o9//NKf/uny+CB4e2139sSV+ZPXt9E2v/ALv+gcy90ratJpDs8Ao4/FIHeh2CcoJu/z5UPvArQuY75wInyCxG9zVAu5GUKIXd18+N77RPS//fb/2rZtfVzfuXNnMilFmJnm8+nuzlytI+rJdp8MEtjdNdulDq6t6/cfJFz/SKeZkfKNGDFixIgRIz4rIOTesFwK1ym6Vh2Uo9vXNO9BTgcfxyil16UeaMfySMvEnynr+8gVbV9smQPZNgwbmRnumlpzJy9iITHw8vDAl3eFrIhk2uxsT7e3Zvt33js4uM/m5spA0haQEIO7Nk0KoQCIIIQTB87T8WInDVTqxkC2JySAhQGYu6oyg5wEff4bh6KIgbjonNzj0XGtcCqqrflWnXT36vXlcqlmOY+xq5ssUa79V5AjB0Dmyc2JOYQAzq4xbIB5YuchGsTyg8p+l2ZmudNNGMRESCm5FxI4Cqd6od0yUDsJWC3uF6IqrqlOTc1EEDJ4tvQAUBRFyQgB7kCfendmaPOaSp0I2UyDjUpvYgrORIBVApyYgkOJADaYM7F758iyYc57WA9kw8ZGyEDzsroYgN66ZviVODtcAMvVnO5KnhvNeg2KOf/c3T1Za0mLWMZiVntEtVvGGZXvvPPOW4/NCc1xvcLW58qqmpqX5daN2ZWbP/zxT95+++0q6LVZ0R3vlTzdmc88ldV0C7ECV4smVbMdT62IELmm5GoOCJ9ixU5EzjlR0Nz5Inn/E5xiZ7I0M2mLMTZNs1gs8t24d++eCO3vHRKRQ8uydHQSeDIttTMWZxCxwclcGdlg1Icncq4C+eFm+kj5RowYMWLEiBGfITDp0E+3XC7VzcBODPMczkdEIDM/Ueh8qPrctE7p14sfzZF61nf6J58Ac3twienPkgT29vrYzMVwMyKKEsyTpdY5FDHs3bstzb16tXjqyVvk3WpxTNak1JYxMKgsxLpkTQLQdV0IPJ1OW5e+wykHz52+TD99z03VmYkcZETETn25IsDMpkPcHHksyhq2bCxpZ0THdduk7tr17fnObpl0uVwlM1Xtuq4sy8z3GDAzduSIMzNbp6czcwjBYJm0mBvUDEZuazP8PhTeTJ2GUGzKxaaa0NUrieiaZaqPVZezKlRuk61iWpFDooCFAhPgaThu3jZgZnIztw0T0MFcZ53vjsGjk7ORKUjY+vpSz5WNRm79JocYyIlhCic3spCv3s2TDVWe64kzZMpj/W+thDMAyFCxnH9Abs4QYjDBDOaJQzCzkItvpY8dT6bFhBaLbtHWu1vXru1+7u7Byrh74803V4vDu4vjSUEh+NUrt55+9kWE6vW33kldvVqtqsjbpc+j6yRe3Z5Np5MYKpIJFRMUs0DcJSvhZApwlivz7D5hRBLZFYAhT1I+z/c+Qe53OoLP+rhIs9VqxcyHh/tvvvmmuzfNSlUBiNBq1UyvzJlJ2Ii0LAt3BTkMBmfIuph5eBJOThfxvY8o7xwp34gRI0aMGDHiMwECjIgpdSkUwYDjxYpIcCqDa800HpZubWYnPFDNW2eE4+K60IekgD87oe+SXIqLGGaf+5zPvO26wDKtSqKQurarF0f79fe+89Lhndd+7sWv/PP/4jfaZtG2NazumvbOnTsM2tmeT4qSaFZOitVqoQYO2TWVLrzSk3LBjdrOnnCCT9Q4aPavzxWEChCxxFJY9vb279w5aI0/+GAvTubPfGH3C899UYq4WCycEEJIKTEoxJA6Y1fLXi7EPvgfrs9KRNZ2KXCYnfLkWL9S+2iDQRolEpEg0qyOVkdHex++/f57b00Kv/X4YztXdnavX795fadJvr01mUyimy0WCyGOQYgEDuYcAGhmBvP+H7N7Wj+LfMuyrMdD+LqIZPJnDmaklELudUwKj8jZ8UOJJjMnSg4NFszSUCOoACzpWtlbG0IOl7ypkcPdEeCJHOSOIZ/d+mgBdgAsgTn0bbTmR4v9EMowmT/7/ItXP//zL/3gRwfHR6+/9sr9ex/eOTr4u7/8YhGKL7zw9a9+/VfUi//+d/5dszj07iitDpqu3b72+NWbu1958ct/+5e+0SlNr95Y1KouRgL1nCNPZEQcQk/qMnV3JoG4s7q5pfUDvaS8+ZObgP2Iyvf8/fffdffvf//73/72t0Vkb29P1atQxRiF7LHHrpdV0LRkIbfWLVkveUuu2yWIUlqbDBHnQEusjXmGC/FLPmx4/B/EiBEjRowYxVFtNwAAIABJREFUMeKzAOe8VDXr+5OapvEcjO1kG8pV7oqB85l/brnsUPK3p76+qIbqQYVVdNrs8VH52Jk3OYO/Pt+77JXEOUF74BgAsDWbi5BqZ5rYtIxha1rCUxRmuDCXMQhD2+74+HhaTeAeQuFObdtqcpHILKY4f7fP30MiARjIViZCwllGIw5EkjMwcgCdEZvDEShE52CIxoGl5Fh0CcmcSNom5WeXDTMAdF03m81o8MncCDzXXKpJOcYxq2pMAHIXYX8PM81xdxrsXoizcQtAgYlgpi2TBfYyOHsbqCWtrV16txKy1DZNXffKUn/dtn64DoNliU6Hg/JQfMlrx87s4NJXcDJnWTD1xiz5Lynre06cGyDhZCDrK5vZCEasvcLNcCZhEu7Fw96/Zj3k+n/5HZzYycAOmGeplHo5MquxyPGAAjgpKBlCWRaz7VWi+7VynBzs3ZuXVHq7PDgQQWN83HIXtry8mmSrO757ZUoVNSW3lOr5tDhaHrdmK8UKcn/VaqhCNYllEQKnlFQ167T9mCEyMx2E003vk80Ilk/csiXzPDs3hVNqcxR713UxSNvUBIejWdVCee+hc2sBEzjzmS2kiyeyw/I4fIiz6DGqfCNGjBgxYsSIzwg4iBliVQA4OKrB0raJhA0ndoLr5RhO13SdV/Mu2fInujwc75RqdObN3U/+8LwKuP6TtdJy5qDnj/iRwRJ+Tud8UOA7c0+bmdngbiBAVbXrJFIR5fb9O6+9+moQeurWjXC9fPbpZyZFnGxP/+SlH9XHB6ltYoxlUbBDgszn22ZGECIwsw2uk2s6gbVqse68Ol3QmHWMZGZdx4xAKCQQPIgoqKwmnZJSiOX8tTe+/92X/6Lr6Bu/8ndXTZrOtzr1rkuxjGZWFVwUhao2TXNweL/wHMGnZmZmTdMQUVmWoSyYOakCMIKnBMCduqZTh6mCPMSY3GBgZrC4USwiA55S13WB6a2f/mV9dK9A/Yu/8NXl8d7nn3o8VmUxmwlDIkngogh13bhRUpuGsLW1M9W0566qUYiZg0iMkVmYc4td/+Dy2YLJkwOIMQeOd4EluRVFQeZFVbrmxkUQhEWYOae0qatkY0t3Nx/MPzT3hvEwQXpwH9K+KYGuh03rrQjFWJID6pZ9egKZJYkhhNB2ulosnIK5FNWEqupzz3y5xbzcuvnWOx/++Xf+uJS2kPb5524B+Pv/+J8eLfxgaf/xz39IUqzuvb34sL6+M/ncrR1K5a/+6t+r6/bqjSeqnauBSqWQKKRkRC7Qqijz+Z9E1ZklgzcpB6BnOxl3OxO5ue5U3JwOD9kdp6rrqPT8UDK3zDpn6tqqqvL+QtOs3P23fuu3drd3fvjKX7zxxhtm5o6qCrOi2t6amU3nsymoFWJi9+RFGSkX1hrBoKpwd7EzO0G9KZXThR9N56sSRso3YsSIESNGjPiMwMyI2QxgtG2b27+8N+o8nb+Xk83pVFhfL2ZsUjDCWU52mpid4Xibq0lcUgh6KR6puuxysWK9rt08n0vUQj+5nlPFb1E4EGCammZxuMeMK9tTSb41mzB526wWRweLo8NINJtOU0pEvG5AA8R6R8ETure5KiUwfF1+SzkUnIe+ymzzP5yNiYimLsZSlY9XNVFZSqzbbv9odffefVChoK2d3SJWKaVMWpg8m15ALZtzmmk+OVXN6lAvl9GQLUBDlAdlPYUIAk6+SUqJiFnN27Yld4G7K9jq1fHx0f526bPplVm5Pd8q1DEpQ4hQInftOk3dmqFsYEjCyzedhsvO5ZxrI80cEgEdHq4P95Cs77JjJx/S/PopIAxjFmKCCTyBBFD01YP5aoeuwo1mPs8pC352yHF+Yq5wBoOdzQigZAZN2VQmFJVDkrGTLJeye+0LS5vcX2gRuT66X7f7T97amcRJioUX1XQyX+4t7u4d1HVbpgNNTcWyPdl252o2DdNZdeVqyyFRcEQiYjhgtDHvTu4iETNl3S//nJ0sz3LzBynqF07YMzs7ZypCz3BIAE3TxBglcNd1AMwSMy8Wi4P9+/v39+7evdu2bRYdj4/T9nVjMSGQdwSQSGBWMc7yKOWPJyJit1NP4NRxNxqJH/ThMEaxjxgxYsSIESM+Q2ByzQHrcKBpOnViYnX3dUknTlZKhgeWeG1u/1+S1Ee0aVv/0XgkInf+BPJ52pkYwMvf0k+pGWfO4YIGPz7V0Ufk5G6pnVTRu6atV/XqaLU8bJvlzevXJFYxcOraQBZYyE0NRBSINw7HRkbERCCs9b3+cH1j3smZnMiYnA1bhjiHDWccyuEKCDKbbxsX9/aPkxSxrHau3YCHyXRWlhMnads2F3Nm6dKTZs8MBhFzPm7eFyByIof0FqLORBsRdmZs6MtNgb5+EoAbkYCIAnOUEMj27n4YKAXRSUlFdGEjeBAuREIIRART63IovIcQM888qZ90IyIGITtzeu9TCnAfNrC20AQ5hhi+dawFKEc4AOK5uY+ImGA5YYJhzFnIRXBPZEJkffJFn19HyOW3DurJlBDBSel0bkQIrKrWGRFJjmKQqGpFUXBgZmk6bZO2ncViUhbT7e0nla6u2nRwsITue7O6vl3OJ2Frd9vKqTFxVRw3H9y9/15gmUtqtNuuwu7OzAlFOSmLaTXdUhLtIwiZSPMt6Ed4P+TYBuvX9b1111w6+yDF+/KvN2fKmfTOTW0wf1tVlYh0XRdEAOzv792/f58cy+Wyruu6rtvWA2N7e9qV3bSK0yqqdkzurkLSE3tb++iQ5x5NuoymXs76MNhTjZRvxIgRI0aMGPFZgA9rVmKsVppMzZyLAPWLyRDovJHDg/xFHnBEvaTy89SK0C/jgQ/IjKAz1/UJImtM5/uaMtsaJFEjYsBCCM1ytTreryLufPDOn37npdkk/vo//K9vXt26c/f2W2+83rXL5fFBEYVB7soMohMtcYhkcCFmEBNvtiFxnwS3NqLo6aJAnXzNQ4gCQQnimsoQvYgeph6ndw+W//E7313BQyz/1s//vEi5u3Nl1agwV1XVtq27MxG7q6qb9SEGEjmKEdJKmZyCKLxgdgIRDGRwN3eCO6mRW7a+FEUiM4MbKJQlXNQ7VQ1Mq9XxX732ahFSgN26ef3KlB+7ea2rjyaTkosSQmbWqamqdgZwkCJK0euetu6a034Nf5pOAJxlq/5lOQJhQ7CVrFCTZX7b9/s5EzNIsx0nMyNnpwNwdvLB6NKANBSQZhcQd1Z3cOYUCE5KdjKqRXjdMZtZn3kyE1Am6kJMoWAnuXL11nS+s8STEneuz6s/e/mHr7z8/9y6dbXk1fPPf/kLL7yw5KJp2tXig/fff/MnP/pBvVr8p9fn7rMvPfeFZ59/vjW/fuuJxsRDBImAzCHkBMvesk4941lnVxAJ0Xr+DlpqXwYJ2zDXPT/Hz3yb9whOcadzReCnNp0EXWqIqKqqplm98sorL730kmn63vdemUw4RgkMZly5csWhs5Cmk6iaTXcMEFez5CrrWQk3ywdh8fXUOH/C7hcQ1DMYKd+IESNGjBgx4jMCZpiDCIvVEoC6CZGfyim2zGnOBJ+dIT/npbDLI9cv1NDOrM8exCHPF51efojLF3aPhPOVae4OKEg2uxDLMsQqLI7umkGIplWwtoa1XbNkT4QkASLUNjVcyygk0pcToq/7A8wJDLr4KvqSRdmkfEzJB3Vp3b0E1xijpY5gyQHHbGsrVJOKiEJQ9bZtyrYJoQKwXC6LIjCMXRR59eyBkfm3JnN3g4MQc7EdE+UWPiBb+rvC3TWRwz3btCCZ5dByTinB3cxCCEyoilgWoV3tl5MipW65snoZCequzOwSfe2qYgRw4CgSN9saNykcn5R0DvqSb3C84fXsYGfKlafoPVFzUxkzw8EM93W+4mD3ArAGJx1IE4hC7vcDnMl6icmd3Ybhx+7rjIr1I8ncM5ALMTFnE021ZG1yc64b7ZSTMk23QjljMWuOIrWqTWIyKY9XVuxUrL5VlrY81OODaaQQqjZ1nUKNSOKqs3I6DeV81SSABYnXYfHOvSJKYmvqw8Mmy8CcGeZ5pJv7g/nehbPjQbXZmxNkow0VRFQURdu2fbOfGxHN57FpOpipghghMpFUETEQk2THHKZsfyqbXccOctqotsZJmuWpj53+NlyGkfKNGDFixIgRIz4LyNSpM4BQ17WT0EWh633yGE4XQ51USWH9X4c/kui30Qp3WWEYPqrC88Las/MVng/DAOmcRc1JTPZFf55MM/NB37Ll5HS4fzCr5Lvf+c7i8C6s+frXviZIZRGIdXG8/9M3/6qMJGw72zPrEnNWkSxnKPQ2ObRhRUPnLDSwXjpLJh15gZubyRiDYSoIjuVyWQSpJmXd6dHyaG/ZvPSn3+2gX/nKi88+8yXm0Daq2sVYTiaTXA9plp0pPVDv59GlZGYgJ0IIIcaYq3xtsNDMgesKd3jSzEoFnMxILV8X3LNbaYT54vBwdXxv//6dSWh3tnevbJXzUm7evNo2i2TarpbVrGg7VVeARQJTURRVoHCGSHBv3+lntgMotxeevKzvOrVzzZlM4tQbihgIxryuDFQaXD/JmMgEw3Nh5swyB+ucnvgByHl3WbfNJij52RBEJFvqxEzIiWPbrjgEFg4xsEwlhi9+6ctPPPXMe82V//G3/3XkZnn4Aev+1375l0Dh2hPPPv3FL69Wze/+7u8SubA/9/gtd/3S819I8K989cUvfPnLjVo1mXed1e1BWUyzCtqPEBIngXn2qulPnphOtm/UB75LDnJzOCAP/XniZ6TU80Edm2Yq+Ycislqt/sMffJvIv/e97/3VX75mZotFJ4LpdLK1TdlsJqXEMcFaIQhxvptmFiQOHyXulNtQ8zvrBvG7IHDhI1nfSPlGjBgxYsSIEZ8h1gd0nao6GCKiqgD7BbbnZ7W1M8reha10l1i2XBjbfl5GewA9u6y/7gzT80e7Iaeo5rof7DzlG+wHE/eBzjaEjHuM0V339va0OZpX4crODrzT1Flih6WmtmRMYDKChxjh2esz871eDHJXyXcj59nRQFrUiZ0pMOX8PXZkZab3T3FSopL6PjUSkRijSOgW3apV4dgl6yhJCJPZ1I3qZrG+R1EkpZbQC1YsgZm1S+rWtS1Lb+vPQVw7d3XwQP7JhiW+qoPAufvTc6md55R2Jg8hMHzlmlJbltG64yJyEAIlkBVlEAsIZWvadark2Y8zSFlIkbcezg0au5Db05CAzhcRex7IvBHBmfucCRDDqW/MO5P24QxAyJ2QuVx/zNzgByNicycg9RyUQEMttJkRBRZhj0QB5gAzhSKWRllXZHAgLqrJ7vbWtaPZ9Gh5r7Ajb+4QFvMrW51X091bUuxMrF3sLaxdTAqpqgDBdOdacpNqW4pZSewIMdIkBO0SuSKLxhzNYWDzddojG8zN1mM767q5IbRvC32AIH9mvpzR6k9KlDfiGS80+VRNRVFMJpN33nmHyN9///29vT3P5j8Edy+KkpmLogghsN1F3mHhbNICN5CE3iK1nwDam+vY5oePZTH87McIZfOdi+sURso3YsSIESNGjPgsgKiv6uy9Ot1DCKsu5SVgZn1/zWLIy7W+C/uCzkeBXfIOP4ussAtVvrXzPj5KciSgTQ0xDg7vizXb050bN25ot+y6ZuHatnXStgqhLGNZRk/KzK4GZGObcJ4en1kre3ZDyY4tzO4E5/U5rzkRDT4uKaWVpmq2c7xcvPn2nTDbXZcydl1DiO4ei6Ioip7U9EfMyRMQYs2iGRyOKJKVFDOD9AV1lusoh/Pse9YETINdJwCgqqrUedu2MF0sFm1TB+JqNplMSubemYYJqW67tuVyC0TMIbuD5gOlpHLx06cz7IIGDfD8+CA/ld4xVIKuCy97RxYe/tLplGyFc8Wi/QYEDUEm60GyOZKNcvAGe/BeMWciBCkW9apObTXZ2tm5klJkDvf3D9+t944WB3M+4Pbg2tXqypWdo65oDe9+cC8kbRf1vAyzUGxNZ1LItRuPd5oms51QTAFLSSlXjsJym5uDzQ3ERid2Q76B9d0bYgf7C/aHm9qbQSlnIjHX739mjq9/dXx83DXt7du3d3a2Ukq57rcsc1WmZbJnZtYlKQTkDBZiJc/Sn5Dkqen4f9l78x9JjixN7B1m5h5XXnWzeDSLZJPsY2ZnZncwgoDVAtKu5pfZXUGAIOkPEyBAEqT9YbAYrSDMSoO5WrOCptXTPX2w2d3sbjbZLF5F1p2ZlRmHu9l7Tz+Ye4RHRGaxyCZXC8I/FMjMyDg83M0c9tn33veBZYNRtKXw/eSbSts3op7y9ejRo0ePHj2+HJRPzYyIH83mCVDJqRIAmdky3AyMDCEhKZi1S95V3xSu3NBxVYHYNAjB5vY/Q+4bap+CgGsMZyUVNmvNzEzg/ArP7qKziZVv6yxXz7THsLNt8pDX/9SWqq7cYnLGm4I1a3ciIpqARZHceqcmpjpdzA8f3mdI7390izVevnzhxVe+Bqn+6U9+PIxvn07nA18nkQhMyFR4MQFMzqEjn6PsojnDgrxHEWIQjWYCYM5R8CVEUcgahoAhWpP7zeUwLRYheBMgjYF8lEQc3DhE1VMY/vCXP/rJG7+aztJv/YPfrURHw535TBhtPBwmqRXmWTY006SGAOwKQ55WFZGTuk519MzO+9IFdlgrewzJVBWSKLKXOhahqOta4FABHNGsrn1wLoS6rikERyo2S4vKo77zq++xzH/rm696+3h3N5XDHUSaRSkI2JLGGDyNvMwtcfCJ2ZFbpOjAEgwSFgkGCoWiKhlwCeCTgiMDFSQjSATmMFquvWRQw6gGAOSICm+iCI25Z65ZVjQEc6hqKGL5UQRCoJzhQISqAgDAhoAMDJIa3qKorXUNIprzoKiqgAAMuX1RVVxZJPaxFlYqCH0dMcbaUuE4Br8YDF/9x/+EaPd7f/va7Vtv1Kev+cNfzhf626++fLB/5T/+7f80heFf/j/f+bsf/g1CHF0t0+m9axdHz+zK2NlXf//3s5ybiAE4x0hEQwAfsZkXZACW0CKsCiyNG+3emnZJ5lU2vYIZARJBakPtV1RRl9sN67PJuVX4XkrZNNWa/D00UYlVNZlMqqoyk+FwiFb8/Oc/f+utt370g9dUU1VVKUYAuH7tQFI9HhYXD3ZMkyMQqYEDIBpyNEDnxYycU01Ntx4oNlcTALBpQbVlW7I1tbaAHRsqNNBmpvcqX48ePXr06NHjSwpCgKQrO8pcgNdu9OsX8ZEGhvCkjXlP+p5LfQk/ZR3n1iduy5K2Vk2YPTlXSKpmaJh1N0IEIkQzRhsOiunho7qaFozlcMhkqQJLzFAKIEQvhMBERoSOgRywGDKQoVP0BE5lVhShIF/HBagwcqoTIYM5AERgaBw3DABSSoiIwMSAakklJnUg0Ww4miizKlSLemdvv4pSDAZErKpm6r0HaxgsZF5EhK0eoqpmMT+YDTayEkREKSVFUF0R7EwYVBVyzIOZqoqgiKBBXdfee9EUGEdlUc1mYFqWZQgls1sKM4hMJGa4DNZbVh5K8yTa3r3oyEfnU/x10xdsJMozNgKwY2W56vojUtVO9GRjAJNdN9e2NnBVCZyvjmfPyAooRCYmklRqiZXzvhKtjcbl2LvCsQdMMc2Gg0JEmbE2glBUSaIuUpx7UkJ1DGIC5JT9ab3I+RmwHoFIRKZnxI1sjPDHi/Dnhu/ZuVOp69GS21PNbDgcnhwfOueKolgsFgCwu7ubvVizspcdO7NdTEoQYwQTVRWNaIrIzjmBaGYbx5tditZ+hY1j3v7hidBTvh49evTo0aPHlwG5/qleRBHJJg2q2rbz/UZ43Mq70xL45BHqjzEDPI8ifqp89o0XdssjNw9jXVq0HFuNiMgKBoYMyAiDsvjP/sl/MilpHOju7Q+0nh/duRUWFRAP/M7QF+C85aAFEwIgZTAiIDN2RoYB1TlnoCqisUpExEwAhOCQHKFD5NZL3wAAOTE6IsrdWblArhyOJkVZiX77//27o6NHrii9L/b399l7IlI1E83p6qZogKBt+js0fWiZuQFk1xaXdwRMidBJDkjAlXuNquY89xzUR22QvPdFCAGN56eP3n/n7cIZMVy6eLC7OyogFr4kDqqtBEOOuZV2kQyZiDaC1Oh8RteyOe0wdlsah3QpX6OP5q5HA2tteNaf1khfqqpqrbSV35wBGmm7OS1mZkaECrrsBmzGp5EmMwYPDjgREZIX1Brwxgtf4/H+SY2//uU7VdQ3fv7j92++O8E7168/RRhuvPz1Z5//6g9e/9nx7PTD995ZHN8ZlXzh8l4YXvnm73zjlRvPosZssQProQiIaI89SxvTZ6NzD1aNrGuv6hY8L+Wy7vRcNr4SNSUDZlYvFstLwMzOuaqq3nrrrTKMfvKTn7z++uu3bt0uSw7BjYYDR3Dp4gGIBI/B+ZTqtinXOgfQPb16BrE/v/t3/daxsnjdmOw95evRo0ePHj16fFlYn8HJbBZFgZ2qilgO4149AXOZpVlHUOqqYtuS3caacoObZSKx0QW0Hda8TefWX3LGE3T9wSdp2jkfCt0CsE4sRPej85JRABGQEEEtr0oHwQ0cv/DsdWeVVI/q6SFDXEwfpHldDAYuACOpaFIFBIfgiFiN0ACUstUkSpPOp2Cmw3IoklIt3hcqBmhA+SMRAQ3NTFNSJlYFBBIDNTR0UQAE60QPDk/mi1QUIzGc7Owx+5hNe0yJXHbuEImeuBWIdOmUaGbe+6IonGdqqR0zt2F3iAaUBUARFVGQHINARGgICg4oVXVgAIknRw/mFC/sDcclOUoeC0bvKCiCQ0RIYAygYKQKOXPCiEnRQE2NVnSvVQWbKIf8D5Z7DW2NoqIYICoCE+ZovWw4mztZMbcmZlKgXesRJsp9rd5A8sP5nDSzoHWHbHcI8qsou3RaYxLajO3AZUwRkiFqUokWlVQKB1jCYHc4uuJL9+ubN8XifHbvwdH76PG5G5fQDcZXnh5fffZv/v5PC1aZPtjlBdeLq7uXEcPw4ML4qRtEYcMJU3MJMkCu8Oz+dY3xbmVswtlF1JtteNvplBuzuO3oa5+sKmBFUeSxFIJPqa7r+s6dO6r43gfvfXjrfe+ByLyjIrBjJALnmMBEIpoCICGKZb8i+PSuTOu3lK2bVg6L6EqaCNhTvh49evTo0aPHlwEKEJPOZxURiWX5as2nBIwMzICyt915S6hVwRh8RlUNgLby0+38bD08m++dE6/8WWPZO3Jk++ZEOeFsJTLVUquAcw4Bcs1ncMXBtWcW04cjf3Ho0wfvHP7oB38/KDCUnqnioOhqIwMgYszanSYxULJM8hiQABgAkQdmSaX2wSeJVT03E+dKs5REQSozNJN8yXw5yMl5jI2w5kJxOlvcfXh/WqXv/+CnL33jH7z4yvOuHCY1EBABM2AK2eYeyXJ+XtblRFVldQKZORQ+jw9o8xjEFBVzTh4T5c0C7xhBLKH33vlgZiEEx3T44O6Hdz6qZ8dH9z+eDPnKC9cO9sLOqJCpEToCRiQiQiW1COYAWJUEQJYLcTMkWx+/gKBtGHqW1fITsjKZfWUatxQiIuZGkQU0AGQyMyRCy/1sRI02Bbl7LRe7mmmeGkTcofogQk1bKtkyqwHU2vrPPIYICE0VzDwGjbUisKOEDOVwvHMBcWCDnUrp/sd3/+xP/xSdjPfLV7/2fFnLP/+X/6X6yTsf3Pn71392872bJcyvjPmFa7uT4cEf/bN/rFzuXHqmvHC1EjSVztHasryWibd3Pc6008wTn7aIXHeHZcnrum+1RpM2LVsaI1kFmM2m3vvJZFKW5e3bH01PTg8PD//V//y/APGdO3diXY0nA0bY2R3vjkdgOiy9Y5RYoykSmCYBQHaI2E3h274nbexInaEH27K1b7XtddZ9o6d8PXr06NGjR48vC+WrRaIkcIVJNm+HXOa3+cwn7pF7Qn71+KrLM9epj5HsFD/5PT/dUeHStbLtyALFNtM5P3FVQUeNNmTZPwZxtlgQspjNoxh7PxjVsmAxh2agComzAAYooKqGba4eIjAKoiKIGagiM4aBU0tA6oKr6kUoCwNuyxUVALLVjHcDERGLyM7M0Ady4XR6pOSRuKrVjIG8GTJT9uEHYDAFIDPJ3WeozXtm+41l7nmOZ7BcsokoIqTaVJZCyxxEFXNfqKolQHaOU50Cs0OYPToeD8NJjYPSm1ZolSaYz+LIjwM7QwZFlSyZESEJshkmUDPTzNoQ+OxSxWVpn64PbwMjUwPKPAER2cgMKMcVUE7RA0JABAO0NqoBN+sAjbpvjsgAuvQRhU4THRCoKjdbJ7QaJEbsoK4rSbWhW6ia49Fgr464MBwXbmdvUHiYx4VpmM/q3Z0LAv7kZMrkg2ep594LqozDROuFxGRoSVQU2ZdQz6DbSLk1Zc7bPek+YfnLtoi3zfeWNZ/bVpytENq9jWjOcmRmkzSfzqqqcs4R0byaE4GaAiggeEJiVEkpAQKpiUPw3puiqiry9qVv7GLXBgMAgDQ3rMwMl/cvai8smcmKJUL37DRTvqd8PXr06NGjR48vCUREDDyRiGUzehFZukHoGs/DDauLje3/L/pQzy5F69Rzbq5oOxLdE/K9JyeZbeUneM8iREiEkFYLbiuKYUQFcLtXrr/0DXEsjrCg1IRfI2fVCZnQQFVRzUAJjAEz90KDj+/fPjo6jFVVVdXu7u61q08jkgoBEBjmL5ilQkSzeqyWmNl7F2Nk5xcxnczr1378QwF/44WX9w8uhXIQJQXnUbkp/1M0MxHJbYkOqVsc2PC9lvhl8xJsoxec89AGwItIkhqMpI6IJpJMvKS0mM/YjFDu3bk9nz7Ym4Tnn70KVk/GA+/s4oV9nQKzV8BkCKCmmOPPAUjATJtaSsBlXmEnMRK1w8TWxoZln6DWfefxY8A6OxpLHWnFYc6iQDmakihtAAAgAElEQVRGDwBIWx0RW7tIVCPLJbn5pCGiJHXMROCJw3jHcUG7F64/9zXi4oOb7zz8+BdYV3U6KcvBc8/eOLh02RsaFs6ld2/+/NaH713eH+14/eozl1998dn59OS5r7w4U7ZyYoaLxWLoaMn31u1bPnmTpVsFbedsuNhWj995s6pV+WTD96UsSyKanU5Tqt98880f//jHAPDRRx8Vg1IlBc8H+7uIFgqf4rz0jtCg009rZ2mMzc8IG9tRnWY/euxlp/U9gs0n95SvR48ePXr06PFlgAHM5hURLaqanFdDEfHeN7ylsbOg1qKvU7fZWQQTdtbH8AROgHYGxTqzkW87HHkzJx3WTD1WzX6fRPI+8eM6rE+XTvQGaoobTX0ECNjUsGWqrKqC7qSKDpygQZhcePoFRnWOgqGq5kAAIiYisUYiY7RUR0ZAU5U4GQ7Y0d2jQ0CnKNPF6WjHjfcuLuZ16YMKKTRMLxttMnOaBrVUlkFVo51O9vZDne7ee/j+h7ddMZ7sXxqOd8ysKIp8qKxsZqJNXeiyV62u6xB8Jv8iMplMUkrZnzNzPzMjcjnFsY4xpcbExTlXV8k5J7PonEc0AmOwFCvSOH10GBcnM3TPXf+Kp8hohfeqWpbDpJY0qTEAgCoY5pB3IkdAYKSqSAkBAXJtpwKogbQ8J3U3IwyzIIsAWTjNHYdouPL/NNGsyjZkxkyhLfg0I6Ksdec6yWWXGhFlHXcty46ydGvYcL/Gy3SzKxXZuVCBzaqaJ8hhBG63HF1kFwzfO60f6ekj4lhVsL935eLB06NhWdXimFN1enT7/RefuTx0duHCheFoZ//gknExHk1q46TiofFKUdVM3bP8KCI5sHHDumbJ5GGrGQ/OysPMhBY23DhhTQtdaoSqCaCpDa6qChHL4ACC995Ej08fDgaDX//61zffeQcAYl1brs5FLcsAKsFj6UsDATMwc44ckpkBMjFpZyOmK1FuWNF0Clate8/JITGP6RbuKV+PHj169OjR48tJ+cSaIDuVHJm32fzTrgEJQB5DmTb8G75o6PkfYk/w+Y+T71A3YpyX/hf5tzN9ANv1ZS4KJchehegAvJIzDMCKxDEVRqY55RwJyeVUN3asqGoVgDEIOREkM0rm7z2cDobF7t4VoMG8gp3dq7PZ3JCRCdEhmZqIWjJzHAi4Tiam5PwipkWU00U1jyKL6bVnXnQuDAYjsSQiSbJNK2S6mEMXAJUIs+umiGTm0M1IgGW8AaKaxZQQCUBUFQ0kphQrVSiCk6Qq0Ygdo8VFlNqTAptndZQYhVCZqPSl1QIIiJz3DhjZVM1QO+1hhMi5hBZadtrEhRucZUuJyKDNcF0+pbHTtMZSMg8BVSVEs4bskBlRczZW3zQnyxsDyhk1nwDQNHkaAqCaqq5IFwAgEjMCHT96ZACT/YOd3UtTG4TBwexUDKe5BTDafPdgUleM4AZhd5EWd+7e3xkXaf6oxDjyxmgign7oBpNkQWpQAnLGlhA9tF2IS4K3LPLsdtueN/K7VOqJpsm61teZ9cbMVVVl0luGkFIKIRAgOrp3715RFFlBns/nADCfp8JDOXCOEACJwECwORIBYM1RJEDQyrbLW9JjdPimaHlzmm7fuwhRz/umPeXr0aNHjx49enwZoAApJTMwYhElc6u86dYcwcA0V6zZWeuqsxqEHs/68PMghecGM3zSk5/ow1G3q7yWPX6dHOd2uQ+sbS0hIhI1qhKgM1AAD1QamRABDlRVNTHk/D42M0GYx1gURRjteTIHamkxm51orF//2ds3b77zh3/4h88995yI7UwOFGAnXEBkJoeOASxJrZrMbETFbDbb2Rupyaya/cWf/5UovvfBRzEBIt944WUB8N5bUjMRyat8ySKhWdPGBwCqktLKO6fN65NVoWxje4lmlpP6UkqgWNd1VVUAMByVUktZDIMLd2599PM3flY6cySDcbG/Fw72dwKZD8RAKgCWq0UJCAgwJ1Woqi0rOanJDaeGARo2OXjaurZozpBcGveviF/3Mi1LNw2yPNpyPyNsGCCqIlKuXF1GjeMqoHKjzW9ZD2qI7TAj06iOOMukK29M4vHenmia1dXzV59+7sJztx4s/td//W+cx/19d+nATfZ2L169JpV79tmvvPrqN07ro//xv//vWBfjAq9enLz80nPD4fgb3/it68++kATL4Wi2mDNxGQoznbYksytLZkILW2r5djzDmfNlO9DvrHSHTZ2tqqqiKIioKApEdATzee2cmy6mDx/e/5M/+ZMU4zvvvPPgwQPvXQh+6Gg0HkyG5WQ0jKlypDnnkbBtvQNqGjwN8AnU+zO+VDNw6Yzp3NYrnHlb6Clfjx49evTo0ePLgKRQJ7XGdEGy376KdlWdzsLpnJyv7moSsLNkPCvBGT6zufoT8MAn5oqPd45p6QRBJ3Bs6YW49aHO0EwVoKF8yASZGORwQnNABmQKoMQApECGTdecGIoBld6cSwhqSdHKIsipGsJgsCvqkrhFBQjOoKjqSOgR2cCTMKCqgkiuMORiNI4C88WcvUsAUVQNY1IXCIhBJcZomszEOa8KZgjZxCJXJZrmxrzcEkbE+bs751KdIPtR2qq3TdWcQzNLtUAbyEZE1ezRaDAeBh+rGDxNRoXWM9U61XMVMKmAGY1Mra6jxxxiD4iG2RvWzEDyknsZPcDISMrNWbZM8xoW10TgaeviiLkmWYEYEYgICQANG9a3TDNohMT8T/PjjJjaMUDQZDOsON6ythMRRddGQ8uICFEUQbFxOm1aJRGqRVzUc+MQhrvsivGARj4kq0pfeBdmJ9NkPBjvhOCqxWm9mKrUaXG6NxwOSnSeTuen86SnVTJ0GiEBI5CZgkn28ulSsm4me+c0nlEpve64u/lXACDCTyRXS88YIqrrmplzfTgzFkWRB4b3PqcgDofD4+Ojapa8BxOAQUGImmqQZAZmyg6hvXuYNmHrZjkAo+GZ6zUF+hhS11L0zVj59lfOL9+mij3l69GjR48ePXp8GVCnpdc5QVuYmL0oz4xbWO36dx5a8714TL1kNxPsHCb2HxTWF7UKwGcnByoB5PYzy578CKaq7fI0Z7NDttUAyj4faghChgjZjJJDoWCqyVINpKjxvfd//ej4gZq9+urXJuPd4WBcJ6hiQvCI3gBFM6VEA4eERFaJIcJ8ejqcDG7d+uAHP3ptUclouPeN3/ptg5CSlKOS2AC5rqsULbtymiaDXOGJZpSpn4gQYijC8jzkXQAFUFXrFPVJi9zaF9ghotWz2emj+ckpGtz5+NZPfvR97+Qf/e7XB4Nyb7cYDQvH6F3B4IowqqpDAMqpemoAmtRURIh9HlEEyICASk2NrTbK3lLig5a8NGaqK4GIiNAMiICw6daz9souSVFb1rlVqLz8gZuq5ra2s724rZNNjqRfHzmqio4du5x/qGjDnb2vXPvaItkHt+8f/+qDKHjr/bdU09NP/d7e7pXJ+ODypedR4O6D2++9/66mxd6kqMk51oOLB1//7W8Sl3sXrpXjcUyEwXshlTiva9CoHGDLorMbx7cRzLBN/M7cBOk+uCH0NV++NWvt7oaIiHPOzGKqCHxK6c0333z3nV9XVfWLX/zCe//o0SOpZTwuLly4MJsdjkeD0XBAhEzMTJBDR1rzFctWqoBqit2p1/QednPYNUdrPOHNZDtwYmMM9JSvR48ePXr06PFlQEpqkJumjMgt3QWX62ZbrWTXevnOWxeuP3h2OeU5CzJ6skNeGq/r9h82kqO7hPLxR3sOGtq24RixYVeohgBsjVujUrMQlfYEIhEhsJmpQqKIYAC65L+GqGCLxZwYPJHzUAaHqf749vsffvDeU1cvEFEoGMka/xE0kaiWk/MICMwEycigGEyqal4nOfzo9oPDo3du3gQKL76wf+nKVcIiiUpMSYRYY6wAWC2JxhyCkFvXMoVvhgFRCCEzvbqug0NtxoVaK5jklT204eyBHTPXdc1g7MPR4eFiujg5PnIMKonJJqOyLBghATAjmlBdC1JOYRBFIjADXZ69zvVSMjJQM8VslAJZV5QOwVnqWgxgYgKZSmJTgmxmWaZuWHn+qPXXnrcN0ZWMOsLvcmDkHZPmDLXuL4QIAqYI6Nj7YhFTMbmwO9z76Rs/v/fggUk6eXhbVSfluAz7Bri3v2tx+voP/u7evVsu6unR3cB65eqV0WR49emn5xEmewfggqqKAjMjCCGg55i0+xWWI3bZjXne99p4/rYhyuPni9nm2RMTa31KvfeOnff+9kcff/jhh8fHx/fvHzJnQbV558lkMiwKJpBUm0neQGkdg9EACRmMFHN55lLN087hbWzN0Nox23YVK7XP7N58lqr+clD1lK9Hjx49evTo8aWANL6FBmA5UXtJ+dZXdrRBo1aLqnWVD7dWhP9+3Fwejy/uGBAxCRGRARpEbh3ql2vT7B2SBTTVBACKwNl5slFeMtOSnHFX1/VcpERVTYPgEWsfCh/QLDEaO1vMFyEM0AARsvCmkJAAEVPK0WUUY0SiZKB1HIzGIoIec6CC9x4weu9zL19bf4qqaiAiQga5PQ/XZZDVqOi4NWaXl2WQY85eWywWs+k0hFDXNYCCJtWUqulg6EORI+sV0TnnjIIJG6giWhOe3oRCdJi8ruwiwUDVTFqvTgEAa3ciWsJHbfp6UyMKZkSgHVqSM8fRwNr/tgt/XFKRfDmW330t+A0RgMw0F20uLVIAOPsKLdvqRFKuchwOh0cni50L1xDLk1k8Oq3Ksjx68BHadHe8Hzg4Ghv5R8d1ESzZoq4OtbJRyT54F5jKAotCYl1p8mauCMzMgJVJTFFjci5s5Kqv3IbWw/q2s/jWZus662uFr3N7+bZOCzAxtoH1hHj37t3JZFLX9WKxmM9mzFDXsDPyy82CwnkAIERgJkTnKPudNns3+QCQwBSMAPUzTNJltPrGHtOS2m1sOSFy/lNP+Xr06NGjR48eXwZ0NT2klXzRLezMkWibDMo+I6HqGsF/jiwu625PovJ1X/7k1aTL9fTS/B2b9HRYxllYa2qal87YNPgRATKSIlDbHgad3ioCdIAKUBZlcHA0P75z/74tTm6+887po4evvPof3bjxopo5D2oicRGKACaYDQyziGWmKgAaYUDO/9Vffusnb/wYIL344otJYDweX7h0JdZaFIVqXYaijinF6HzhHKs6EwUA0ZhSijGiWhEGZVlKStm60znnXABIHVaP+eufnp7GGLMmkx07iqKYTqfHx0eM/PrrPz09PN4ZD1688YLj6vr165cOBkR1CE5iVFVJSRO40OpL2IS7EzOSSVfLbapmz5bj2iGw5C3YVChvXLMuPevWOjb/sBtm0PDatrjzzCFBzEsq1f7QDMGsmopIPj+DweDgyjO1+dv3708X9pOf/uy9X78RsPq93/nmbBovX7z00ktfe3hS/dVf/xnYg5MHtx+d3DugybPPPo0kL7/88u/8o99V4tHujogSGJhWVcrT1YeSGWNdbx8eIjZOTFvqX7d/D86JJ+kQPDzv7rFkSssnV7EuQ1GWpfN0cnLy7W9/O6X07/6vv3n//XcHZSkCIcDe3h4RxRgPDg7IFgDgnVORXGq8mfmeP8JIPxPf2+J+tKzX3dqc2nx+T/l69OjRo0ePHl8UAVsud/IqKsWqsUzcXJLQb/6JD6ukzisImgBUZkiMYgjIggCGgIamjBWCIrjG99wg21e0cocBtDFopMs1Jeeogzbvq109iy2t9zpuMNrJRdjMCjtrub0RxdAkJWg+b/aJXLF5NaLZtuNos8Zdqh3QMSfM/h4rmmHmYZGJCQNAY+jPzGxqgMBEDGZSWRJUDVSAoloNhBTYeR9Tqus6qRRlaVEHbIvqFKtHFwPH+dQiOR7UVQIe1HFBbsAUzFBEinJgZvPpNITgOIjIKEyJyOJpSU6hOJ3VyMHRSKMGxwSJEdOiYvQjmiRMOQLeeZfMgHxtUokRkXccwYAQGT05S5HIaku5W88BEGhVzbwvGCISmKaqjkVRVikCkxFDZcSpsDrRzEPFOkWIBU4DBgSHyXkqVEiNwHFte2jGoAyClgBAwMSAvAMATrXXykMCdEZeqAAEBQJzYAUYoBlYiVqaEqg19p6WQIVARNnMQJgZDWQ5dCX7qxJaVgyBEJCZBRTYaRIgRANTReiYXpKZgank8HkDNgYBqbUyNCZyxiQw8MPpoykRojn14ZHG4aSYG3E5WEzFAqkshhj3PYT5MZIznk95NguaChssaCdRUYeqODGYM4XxaEdrB3UgckUoQMxQOVeSIpqJJDBt5ThgADBtuCeucjStk76IXXOXLvdb2p5aOwEQgFbcZ7WlQk0Jq+UMBgCYLebD4bBkUJ2L4rjcOzxMVRQzCMWIfZnEhsMwPalTmg4KR17Ijr0TABBBIiZkhLbWYEXkawAgtIBgq9yFlmpaNvNs5iqvlXS65tayZLkAAIq6LFen7luZxtW9FZF6ytejR48ePXr0+CKw9MlsAsSIENF5v8FI1LJ1/ufwiWaWydaSJKF1GmVWqysDO2+v/wxO9Yn1nG3uM8IT0LNPhU98yZZJ/RdS87k0P9QsheQoaaakwsyOgqrEGOsUkYiZiPD48MSTnhw9/O53vxNksX9h7+mnfn9//0BERDQg5gj1qqqcc4gUqyrHvpmJKhHRL37xs8Fo/ODBgzt37hTDyfWnv0KuKMuykROpCdjL2eU5tluTRDPAZp0NAA7b7q/W42TtxKopgJiJGJHEWlTV+2Jvb1QUZRXjbDY7PHxw787HzvHu7uTi/nBnUl69tGtajUajFeWGNtRivUH0PO8NU0RupJgN58l1NnLGhcgOHwK0MSwb5oPnOb1qk9yNQJlXmomKgebX5L/ich/ALFv4mNmimpYDV6WotVy+fHWuGtykLC88ms2/++3veO8DpMlwOCzhxksvixuGwWQ6nU5PF3c//tCf3h2lRzvjwWA0+vrXv+5cuHr16mg0KcsyJtvY6GnP4ebZ23Zq6c7KMzU9OEf0Xm7QbAQ/ZP6f8zlyDqEjJiJEh4jvvvvufL548ODwe9/7npndvXc7pURgwfNwCKPRcFgG09o5B5263NW4ePLbl+kXd0PuKV+PHj169OjR44vhCW0S2vLnGGW5UCMixDMt0z8r1FAx+1gA0jJnjAyyZR4YUlPYSdu5WJ+qVW/jySvWB5vx5k/uuffZKOITLio/bfHn9kK5aVBTVUSP7JxDEeCcNGexrpMIBw4hFN5Vswq1evTw7s23fzXy8Pwf/MMLB3ujnR0wAlIACL6MInl5zexzH533nOsqVdPxyenxyez40enRo5MddFeuXAHySIGZjRAImZCJUqqTLaUPUFGo6/xtC+eJiLOqvGI+mPuycqediKpanVRBFjEVRWGEmtMG6xoRHx09TFLNF9XVKxcLhtHQX716FSEScnbRhKWC2sqy2+evS+HsnLrK3AnZqq/dUk1YGnK236GhSmfW7535ztA0OWJr/UIKklMskACRjVAlVzYSozcyAAVLBmm6mI4GQwPzISAERg5uD4r9+ri++davAuveqBgUeHDh0jNf/eY0UTHZS3VcnBwe331/qKd7I3AFhcnujRsvIvLOzl5Rlsw+pnpJmNth3BYS43n5BKthvGHd+ZiJY+cUQi/lwVx+Gbxf1q/mv2qS3b0dADg+fnTr1q379x/evHmTiDQlAgPQsiyppOFwOBp4U+89p7j8UGxyQB83kddi09EeP/HX2CBSOx4QwWj9aXTm+/SUr0ePHj169OjxhVC+7dVVVvmWa5XPGaKW09mMEBABwRrpjQy0yTFbVlF26y3X2oG28/e2rf9gparZ5spyS2z7xLTo/8ChqsyMTCCagw2ICMG8Q1ETUzNAYgAjIs9msmCdWzWt50feSR1rDn48mRgwEDH5qObQACA4r6qImhPJmdk5cszHx7NFFR89OjXk8c5EDGpRAhmWTJ7MMJe/adNJaIzc8AQ1ASF0LnjvGXNZamZTJgQIhITW8ioGAFGJyZIkNcieimFQenaHh/MiuOCpqqaz0ylfvWgmBIyIRRgwaUv5lt4/0HRFPsFVbhUto3XSsgwM2F73W/b3BKOm9XFV9JsJgEGT/2amy6OyTfqXey2RmpxAA1DNgYtJjRSBCZ2BgEVENJJy6BQWi1gp7Y7CaFgemIZp9ItKd4ZDrA4HAIOdsR+NjhZQczk/jd5PC6h3fAopFcEbKiIzFQqmgoCMiCEEM9Btoc+MzpmJ25ztHI30DEmwu3kB6xWh2FGAl/pwtl05PT0FwKqqRKyqKh8YRBf1ghHAtPBMiCYxRiU0kSa3cFlNDWhg+Pg75NYeUQZtXry1ESLdkwBoYG03bPMy2haKe8rXo0ePHj169Pj8kaWVtcUWgLb9KrBhK/650L+8aDPKYk5+YzPNy2jqlIwZwHrMum2IYEsZYWUU0VEkthZneuaRbLPE83Dmc+wLMIZ58kPaPhIiyhkMlkRUQcSTmoIhAREgETrn2Dtija/97IfH929rvXj66mUEvXj50nh//2hapahGbFENEgA65qQSY0VEqjqfnc4BvPcffXTrf/if/tVwOLx89erXv/ZNUdrb25vO5uSc915EzFQaVQ2QyXKkuqKqIaCREWBwBZJxlpPRVJQQkbJrpgEyI0VQMYpiADjZ3VfVUPj9/f3F9PQXP/9JNV9U9fy5Z6/XcfHyKy+AyjDwzmSgkoIDiTVY9qwBMwWw7O4IndG9RUu6DIe2L/FSrnz8BWm5YeehzZJO3bjclB2NEHMqYZbZ2wCJzH0SKgERAhGTqalFJGRCT56CB9y5cePV2dz92Z9/643bD2F2f3Z0eG1i33zlxvXnb5zC6MIzz0ce37lz7/j2x6WcjDkNC375lRvPPP2U4PjVr3+jriI6zxxiEhFzLmzzPdSmx+3s3MhzNNIzpbwzHzwz3A8RJSVr+TM7ZHZ1Xb/xxs/n8/m3vvWtm2/fnM/ndz9+OB6HQRGCd8R64cI+gjhS74iZQuEs1qbYdYJZ39lqCleb9NDml08zGVGh9ebZfNyoI/GdEfrSU74ePXr06NGjxxeFbgkWAAiAYl6xrpamZoZ8JgvRT2frosutes6b3Lpcea8trrJAc27nTNfh87x6yHXdb8OsRaGjcJ6pED45WzuP+K350a8t7eAxpW6frcrUCBVBwJrqQCYDENNUV+Q8sJemUNYIlE0Lkjh7VLJEiAiprpMa1oKOQ5XEOUTgTG1EJMUIAK4oRsPSOTednjJTCKFOKZ3MLl5Bcl7E6pgUu55AEjWyIhESoQhI7skDIAMCzP+YCHJHHwkkAFJGFmgyJFRBkomYGAFAUgwuDAYlAATPCGpSjcvw6NF9Zq4X0yI4ZpdSSrF2GNpVdLvFgIYoBrwqoMSzLp+RmYGi0ScUEp+RL9KpFeyGDVi3X3GdCXT+qh3yydm60oCSKqpmhTaXfxIRQGP5j4hJZVEvCD05QHR7+5dAvCMWg51hUS3uAyb0TtSd1JpAVIBSSvPj3YCaKtE4qxaT3cspGvtBSsnAmL1Z0nWyBwBkTQPcOUzYnnA2bfignttU2c5TIsi1vJiFYMScRjg/nSMiKs7nc0QcD/nkUR32URkcAZOhGaCKqJoRmkPG1ubpSfZummLeFWtfvZZWfktZMEzrL1zj/9v3zO3Kgp7y9ejRo0ePHj2+ELIHS3d11WywQUVhTX50u0JBMFFm3iqH/CxOBoiY10utXQdmla+tnWryjw3JTJ48dg+XDTOo8BhniAa0cQY+ceX3Cd/ofML5GJr9OV7KfAxNjxPhSsuKjSQlkP3iVSRV03m1OLzz4buyOC0cf/XGDfTFZHc/AZF3UFWOAzPnq6uig8EAEdUSIonIL3/5y4cPHx4dHU12DqqqKsKoGIxKcswcCBExaTQwZoxJxZSBqfUsNDNGx+ydI2bO1AXVMLdeqVLTGieMrIpJZVHFlDOyiUJRDAdFStXNt99CSLGamVWe8foz1wl0PCmD856dZyZoCFNeqCOyoqA1iWvwxMO4mxi+ZClLP9WNq9xRpWypYzfzyyi/4swPaew61/XGtoctl4IyIjgXzAyBDKFJk1dQNOeGCOnSpWuA+9/7/ve933//g3fuPbw/KeRrX30h6KWnn7uxc/Hy9JR+/Pob82i7ZRinUzc/uri/W4Sdr770ypWnn0I6qBMEQkAnomoqhrx+oGSrvr6NLY9tyrcxOM/Jujhj1wPOSPOT5fsEdqoaF9U8TR88ePDd734XEd9///2jo6My+OFooHJ68dIegyFYcCQiwXskM0lZd7Undmw5f2umCdvoGjKt3we2NwKwFfrO3SnrKV+PHj169OjR4wuhfEu+N5vNZrNZVVWzaMwcQhgOh8NBGQITAnn+3D4UAQyNmgW5rWLz8jLIFBEQFAEA6TNQsDaqobNMexz923Ad/E0Y1/+PlzJXXWaFjYiacHNE54IapZQSMHvH5LSaT2cnIU2P7t6+f+fD61evvfJP/+ki0qJKriwY0XEoioKcq6oKEVU02+KrqHPOOXf37t233367rusqmqGf7O1fvHRFRGtJTD6URYyRGIgdgKkqoBoRY5mb0Ji5cN455x17ZlVVS03Zpxlo1tgMiE1FROo6GTEAEbmdnV2QeDyd3vrog9LjbHpMmord0cH+KMbIZIwmqUY/LENYLBZEaEBoS6fLtrkOFZ70clGX0jzBvkBOcqeuZaXhWZV+W8wAc1GrNeXKzS4MLDsH0TmXjUyAVEUUspuun1fKPJzsXUccvfu3P2N393R2DxYPvS+efuapEC4PL1zevXStHuH/+a3/HcBd3931Ex4G3L10Ocri4MLl52+8ZLZb1fWiqkMoEaFOKYTwiTsXGwytW4a9XYy9zRUfM+k6EYe5tBWccwDgva+qaj6fn5yc3Lp1680335zNZtOTU03xURUP9oblgD3h7l8AMLYAACAASURBVM5YYoVopoldwcgxhwYqggHa2lHheRcGV9yMYSX3dV76mY2Mdfum0VO+Hj169OjRo8fnj24xYSZ+MUaiAABVVS0Wi1kRdnZ2RqPB52XaKZYIHRAqgikYIiAQkfc8nc6892KgQFz4FMXT45wh2pabtXXbRqnY1oLSNtSDLu+FjjPEb8gAt9e41hKzlYPMcr2LOfKsk1u9tThe//pnEQbRfCabrqcm8h4MSJE02WAQoqqlhKYWF2QyGpT3owzLQaolGSoRu8I0IlMVa06SbSiZqCjLqqqcd1kHXiwqIs7q02g8VoOqqhXBOeccx1QZmBmJSDbYIGJVBZEs69V1PZlMiAiBRMQ5J7FOYJ44+5qYGSKLKBCRCwBVjMLeiUQwRTSwxKT1fHZhd3L48C6kCjQ6MjJFVOc9oMUYETGbi5opmCEhtMY22TRoqcU1VZ5njzRcnlVEXI66Tiuptt62QK31aGubmiVrg63i4YbU5bB36LiSEIGqacOXiMi6AxUA0VTFzIjNkiZVxyUSIw9nC18EJ1qDCPNiCCej4H3hImLN5SzR6empJykJsToqdvaq2Wy0N2TC0eTCo9O6COJcICIxEFXvPbMXkQ3XyuZQOwSvyeJoY82hbRLuloufqfJlo+Bubns+1WCWUsqxMcvnAICIeO9TSkXhP/zwUEQQLdWRkUQiEmACAgURlRq0cI4k1d47TWKYiAjPqjt9TC8irRVkdyf16g6zoruq53D5tXfvngBoNgIa5bCnfD169OjRo0ePL4Ty5bUpEQ2HQ+/9zs7OySKZWYwxxTovQ1NSQHDucwjmY2YDVAQ1tM4iqq4XwXNReAWro0mK7Nghoah9Sp+VjdXbeal9Crba20doywA7DT64vvT/wjS8T9Q6Nh3tl/aTtnaEDGAd8aQ140EVq+u6TnE4LIuCb77z7t9+699i9ejVG8/87je+VhSDUJSOB5HLR9PFeMDMTpNEE2aX1cLFfF4UxaKq3n33XefcT17/2Ztvvjkajf7ov/hvZrOZ917NJEkRvAtOVVNKmWghIjsEgJQSRMyPM3PmfszMDk3UstNlLrBsawkXdVUnFbG6joPxaG9vzzl3+PDeoOB7dz7+6WuvlV6//spLL3zl2nhUsJ8zUDlwwQVE9uyBtCMTtTztnCnQGV10xuXfGntd8rKq3oTNDLrWd5bWmYAZmqG2bi60bP9bUQEGUxIRadMfGvaoCmAiMUlkZiIuQuHL3cnO5XKw88477x4ePvjrb/0FO/iDP/idp166xGH4O//w9yK57//05//u798ggPr4fqwXzzz/fJwd7u7v/lf/9X+7SLWxG4xGi4hADJkXAQGQIQBhbuXdpKyA3fHZzd/rlrM+4X7T9g+Z6WXKl5mkmQ2Hw9ns9PjwCBH/6i/+8q233ooxfvDBe845NSm825+EZ559SmK9OxmdnB56Zu98vnGhiaomVULe5GNNLTk0im4nTR43RTzcmpv6WZM2aZtt9pSvR48ePXr06PEFUo68bgsZwybWQAQQgen8VfCZTpifSDJV1MiAFAEA2ABQQYVQ43xKzhNiVCDyqkbrzTPw2BLK7d36zkb+8k3a8GW07Rdurz7hN5P7zjrCc0vaHvO9zvYL7QTLE69WkNqxJDFmVfCBVdVSFQo3LMiD7uzsOOfu3n9w6eIVBadIkgyREcwxLmpNKeVKQkQcjUYxxrIsVTVGYR/IeTGYTueLRWWGzlEIoSiKrEFhTtVTQ0QmbyB1XZNg5nuZ7G1866U5CIBlSxcK3lJlIIaQUop1leLCpEoLIEvDgWeoysAetZpNJ3tIiI4JQDVpslxM6hAxe9Bqc9GhcUDJEl+Htp0ZGr4SYp+YvayGHAI2y3rdZOzNN80MUAEQSQ0M1ABMATxRJsAoOc6hiS4QVecJlCyZiCWxqJZQJ1im5IwGBjSZDCTNVaZMYbIzqNUqoLqGyXCs1bTQaljY2EuK1cnMnVQxFCUCAjAhIZDm1ALSbNGLaEYI0gpx6xr7xhk47zR+4qnbpNNnZbsDwGI2K3zw3ndvBT44M3OISCZaS6wlzo+O546I0JjRIZmZKJoi2KobsfOhy30lgXVblyeb0QCdJMbOzdI2ueKK/NOZ872nfD169OjRo0ePLwrdfhtVjYqeEBE9NUsVERORIpy5IPmU0p+JGaCZEXCjigCZmUhZOtMUCifo0mwBrSH7Z6Be62TPHnOQn4t9y2cifr/Ry7djCaFJQwBrsg1zMyTM6ggAjpFATo4eVMfx5OHt+ex4fjz7xqsvjkaD8WRPDGIU8KEovOpMhAA158ipCiKllGaz2Wxeffvb3/FFUIFrV6+HQQnEoRwMRgPPTjXVdS0azcw5Xh4nEWlUqSRCldUjBs4aznK7gcgBqFnmY3n9TYs6zetIRGVZDAaDUVmYpo8f3JtPj6vp8cHO2FNRFlwW7H3hORGRc4SGSUU1MTA2/XtkOaywPVVLDpb9NpcS7hb9oMdfvs0q4raSUWHpSduSPGslv4bESGferdhBo0iTKWpbLamIrA1MwRCYmVUDOQ7lwGjAbkeNo+C7731w64O3Ll+5yLR44cZzzxxcdYPd23fuz9Xfu3P/zq0PqDq5OCmdzC9eHD/9zNfHewfFaJjVVqmjuVI7NrgAYCZbiXmUjUPxHAuUjU2T88plz+vlWxY2Nz18IstrlJM8jo6OvvOd78QYf/WrXz14eL+uazPRZMNJORoERhiOAoFDsxQr5xyj5WrkXC3MTKq2Tsl064Ku7oe48uTMF3C5SWAd/mZGAGZd+6izt8geO66wL+zs0aNHjx49enxx3COvv5tkMKKS2t4jzXWCyARMn499S0kugUVDw6bwjswC2XgyvLA79p6JeRY1JZnFmik8nupsfh1cLkybmlFcaSnN/23t9015YXudip93Gv1GruA5HPXc/iJEzHoCbhzhsrvIGlt5AgSANAieLJB6k7sffFzJ/NH9DyCeounO/s7+wcVo9Gg+N/IeCMmppbpKzJy1FBNRUFUYlMN79w9f+/FPQwiXrl7bv3R5NBwTMSISOfaOFWOMIuIcZ1tE1MaCRERUVcxEFACU1ciyeb4pGphzTlXMFBBBoY4CALVaJQkFRoNBYESrPcFH7/+6mp6UAfYmpSe/Myq8Y+/QewYAAlRTMyUwBQHlpjcMkQlFchZCTgdRBITVFT+jKNG6o+rJr29DJbDNEVlSIG6zAQGBMBe+wkYoXMN3RBIiIhETkYIIKCioFeVAVdVcTILCk91xMdxdRJxV80U8+eD2e7dvv//Cc5cDxa8+/8rOtRfqWt/85dsabfbxx/bwnqf41OVLavTMc1evPHPFD3bcwDn0cVEFxynbJoE1x0cG65YzbWteHn2ybGNbdi2eS+HOauQ7z9llpZu1nYHM6JxjpMVidv/+/R+99iNEuHv3zv37D5xjIjOCnclgMh5KWkhcKKhnLgIj5AFooIBZxjTK515VAPOBaZd1tSSw4b4tfbPVXQOXkYvaCe3rpHVYe8/pFl4brsrHm0/C7RKJnvL16NGjR48ePT5/bNjBt3nYiRA7yeumCqqa7fJ+QwQmMFEFUcs1hKNysDPwB2NmA0t1klhwuT8a1g+P1hed9vgQvLNAa4TKltQIN1ac251IXyTfw9/0HRAUjDvfAqGRTLVTd5fpLRc8m52eTI/Grv6///rfPvjo3Zeee/pf/ov/nNkPx5PTxbwY7kwORvNZjKkeDh2mpkYUwIiQmRHc93/02q/fvjlbVItFVUV5YbJ3/ZmnmXwYjlNKBjqbzcrgx5OhSOEQp9Mpohlaiqmua0Ridr7wVVXFRcoGOUagUbPFi3cEACkZgsUki8XCQGfJJTNTHag+fHD3w5MjlPrk8H5cnO5ePXjp+WeZ0mQ8qObTQRHKkU8psUNSYgRmzu6Mkj1jmMzIzJq1PGLD8mCVy9dR6TZnyZNclKblbsXnoU1ja8cbMwCQSd7oAEjtC7OQlSUkycfTjk3JsQjI5MkBwLyqY52G5Wh3smuIFy5cc+Xo1u2P//X/9m+iRDO5+tTFf/FH/5xNB0V5a1F8/N57f/5//NXlQXmhoBcv7F67vPvqb33Vj8Nzr7584enri2hVPUcnjsGkBhe0OX4FZkQ0RMjNtIQEROcTueaa5gj5J6B83TvPEt0JyMzOuazOEUFu/P3jP/7ju3fv/vCHP5CYVI0JCfHaU5djrPb3JkwALgTPjOwDa0wmqmqIzM4DoCqkaMr5ULVLybbzOduftxQ502Ub49bQ4ObsNdRwe+Tg2e/ZU74ePXr06NGjxxeHZWr2GuchMlVTXRozLH0IP4dPTKJJRECAkck7Nx6WuyNAA9CEjrySMXjOnoqg57fnPSFBaikQPp70fkEc798bGo/EVrNYFsjN67osCknekyBYWTiDGOtqoYvBZKcYDGZVTQl8KEm1ruuBI+99jEk0MpfOOUJf1/V4PK5TU47I3pkiOUop/X/svWmTJNl1JXaX9567R0QutXb1hu4GCAIgMEOKq0iCM5I4omBaTWaSPut3yeaDRJNsvshklAbkzJASjasEAgRAbA10dzW6qrurq6sqa8klFvf37r368Nw9PCIjqwogiTFr82NpjazICA8PXwL3vHPvOc45A22aVY4EVNVVjNBZX2QrF2bXz+8pChpmL03U1j1oUPqriMQYVbU2yyoSOzJmM0FQTZEZHbOZ5EUKovWahYigmiogokhHJBy7zpAWDM8X3O3lb/C0yMddFxcM5mCznebQMKZ7FW1mNjBAjhygVke03W/XhfIJIgMpk0NEDyhJkR2TS4JEjpnrFJPUTVyF4MzEFESglriauNnhNSZvKR4eHmBcLE6OqzKcNrWAETODppTyMS/YDW6Z3SwIB5fWeVIHF0vT55XtLXFvyyY3Xx6dd0vKR0lVc2hESskxI+pyqZOJxRjbLZgU3oXgVGKqG+c4JdN2oBSInGrKLwcAREPacfvvYn3nF5I2e0H/4b40Rso3YsSIESNGjPjH4gmwba9HSPSPRH2Kg8PToyNy4DCCyNXp4eUpoCqhGSqiM6ZVguks6D0zE0PGbvYmqzAwsEdHxG5lPZeFslmqKgCAZnfBrqbs9Bw9/xFtW/TbyPPbdUiGg4JDD/dh6JuB7azp8+YR+9GfNvkcLdeajMCtzQNl/hZb3w+NbfaAquWwMkVFqOvae4/kRJUd1yk65/ZMzx7e/+j29w9CmoXl5FKxv1fu7V9SnEQ9RK28Z7WVpMZxqiqL8cZyfjYty6KgJi5X80U0eOvdNz+4e68WeO3zn40xzg6myI1zpAaWIhFNC6eq9WKRm4RzBR81rmJU4NikyWRiag49UM5GiwACZoTAztV1REQ1FE2uCouTI3KISQGJmBdRTo8Xd27fmVK6drhfcrwyc1OKFNCRuMM9NWMwcmwqAEAEiOADInIeR0y1ACAzM7EJgF+ZsikpOAMESIoRWJESQeOoMgFmLwrgLaYFIiuyIAkpQQIQAzYQVENtR/bMREEIBXGJ4A0KsGCIgAIUDZNoQkJET8oAAChqjWmsYH+R5uBACcwoRmUoGAImIFOEBBBNV4anCrGYl5NyT7gI+1cIi2//+INQ+vdu/mh5+uRwWrzx0rVLB5f39w9XDfzgzR+u0veWZ6evXzddnO5du7RfvVBV0+svf/6aKwu6Wj/ZM0Jn0TAipVWqyefcDQBASGpiWwQ3DdmdCCI6IjdYDDIz6nILoBvJAwABwc7S1EwJkJCIWEQIMbcPmBkI5sSKJIvCk8QmJ9Avl8t3br7NSO+8/dbdu3cdsYhMJpPCpbIsL0+YyHtSZueRtTYC315iRoQGAFESqpiZeWAr29sNNevia4LXhoQSADEgAAnrrvg+NjPKPbqo+YsDDVJ2pDIEADIyy/GjHdHNGSHtm4KCeXBblHikfCNGjBgxYsSITwKy0sPo1FJV+DwwhojDaOxeZOio3kbKwrqgxO2+qudbpP8pcfGS/1P++owNttNQm31uuLb0zDywdTqBbt6sDz3LMXzZhNA7JyIKCCJZHpkUZQgOtHkS6wcf35u7OoRQFOHKlWvTyV6dvDIaorYuhQaqEk0kVmUJEGNqzOzk5ETJffzxx1//+jcOr7z4e7/3Fedc4YOJ1nXtdzn69K4tUcQs09I2KX5XxiAyc68RpaQCUVVReDqd1nVMUVaLxb17dz54/1ZhzT//zf/A42pWuqL0AtpOktm6sbBlz6pEzkyJHKJ23a+EgICg6z7DPgFxHY63cXafIv095bTufP4gnm7zQcW8S2o5MR4JNUZQpHYhQA0zFSOuqlVM3ruDwyu14ofv3z45fXR6fFQV9OjR/X/2W79x48arhnx4af/Rk8ff+97XDqaTice9g4Nr165dmu0fXL7y6uuvzZcJi4kRJhWVpBDJBG07JH3jXjun1533th0qeFu34VaztG22FeRzh8CGuUnUQgjL5TLGOJvNqqp6+PDhzbdvNk397rvvnp6eLhbJOSg8+0lZlmVRACJmTTDn3efz27vCXiDE2flROoN14oIikOkz4tqHR2Bo7tI/bgAX9w6c/9Kg8f8hRowYMWLEiBGfAAQHjIRkZDadTicl2znDzCwb5AJuWFQ93QLezNCAAAkQDfrffwIOhuc60xCeyei2ini7wMlw50uGlfQ6b3ozQE424+P7KMXMagBZTMU0SoLOYoeIcpvjcrGqlyeelcnq5bII0yiqgo0oOTZCsWQmAMBICAyGRCASU2qIqKqqpkllWS4WC++K7t2hrhtEMqCt4hU3UwFT0xCR9z4nPQz4QMu58qlSTa2/i0hKKTbCFByHJ4+ONcmkKj3htPSTyheBYj3X2CRpch8ps/MulOUEkbd+1pcNMF6APmO9/wU2/STh3Gzn87T+rrPFDYZvB+t2Teu2lsMUDQBULA/6OQKDhCRIAtRelskgChzHJL5y0z0DNymngTDVJ1UQiWdlYESOiXyYCOndo7tVGbyjqiibpqnrehUbMzs7O6tm09yU2/V1t7EZmXptpZ/bxoDiRi/r1tHof+/8RXvT0W2ChIgK1C9ebE36KViMEQCcc7FrEgaAyWSaL6dphY7ATFTTarXIF5hzLveCPocNkgL0g3zZ5EnzXdA9R6BbFtgyXRmOHe44ArvY4EVZhcOvpu7z26jyjRgxYsSIESM+CWAHjEYGhjgpC0KwpLmfqa2JARBBBkWSgg3Flp3y3XkzwPUjhNtPx91lOpy3wexdQKGzxNwAba3rPw/Z21JFhhJEFvxyRZldP/rCO2cutOVydpxv9StMKqaIBERkIgBKYNkW5ez4GPXhOz/8/l//+Z9dmoXf+49/5+qlwxBKA1ZDUREzRHRMzN4jE4iIuMDeVZLqt3/4zv/0L/9lozA7uPxrv/Yb4IqiKJm89z44n0t7OKf85BG7GONyudrb2/O+iDEiQK7yFaHr1NU84aZqIkLoREySGanj4Ni9cOWAmefz02987a/r+eNm/njCeu364TRQWeD+bBpV2PlaFESq4NetvGs21dM2Gl4bRATIhoTIDChgBtYbLyIZIqIagCLS+UtiWLhvlP6tgcsOUsiASiSSXUwNAJAYTBFMUZEAlAjUzNiU0JjUIaCBmKpIMkiKovzK538BzN//+PQ7f/ZXKaVv/H9/fXp25/DAf+Ur/6JeyK/86q+7cOl//l//N4Go2jiw4PiN116dBPfl3/wPr125wr64cv3aWaMxpSiSLVIIABXQ5LyV0fkLezuQfZfhbe8Ftb5PBhwSjBAp9zOvqbUR4Nq+pSjKsixXq9X3v//m6enpj370o//nT/5vQH306Dg4nUxKRLt2/fJ0OkU0s0WnJVJ7ZiifCwWwfLV11qnGANJ2UlvP9wZMj7LQlzPWFQHOrWvALl63+b0yiLXAlvYb7vgG296gjZRvxIgRI0aMGPGJgENgJpXonAsBESCJ+GwR2ZlZdinw62pSEXjTOr8tFhH6hrTdtfZ50gUX8r2tAu55iNw/YO/o7iqwfaSdisp9b11dmT8OKZChoWMkMhFTBQDPWHh/ND8r3RzSisnqxdJx4cLUhZCMLFvjoAH2HIbAQLURYUmx8K6qKmbnmWOTZgc+GqSo6EG1/enKYR0EmrUqVjbJICLvGRGbphl+MgMxZFDJqhIASKtcgok6XxKBrBpgLJhAGsam9AqyXC6OA5XOeRFBJETGnPKnEdByE2yWIluerv2kFnYZgNjX9y0fQxxGQBK0BPGnVvn66r8f18zUQQDybiBy7+uIJCCAAARsYAZIIgRCCIBgkgSyZ2WJbCt0hZ+ECZArC6oP96rVQvYmpTZz5yZ1FHKEiJrqxep4xmwxEqCklFIi59i7+Wpp7CUfHEJENDVTQwVk3FpPuairs3WnQbxw6WTLowXZTC2LirRu/iQizVa8tiaHABDjyjkXQrlcLpfLJSLmVk9H4D1XVZGkJhTTlZoRrecGBVvr2uzEunW/d8yw1/cQQXsbni41IX+n5A7PvO31BtaMt8u9bM81bny5dHOLeaFoqPI945tkpHwjRowYMWLEiE8CCCF4XjbLyWzq2hEYbYtvREA0MACMUWFg//CcTClX6roj7AsvInvbW0N4bnZHT93kc3o/ZqeHtjaUzQ12NoadOKAGZkDmkLR1UXVKyOTAMIl6RCQjI0YjVZDmw9vvQfPjZrn87BufwgSz6SFCoeYMEcjl1IDMfzSCGKhBKF0R/Pu3P4wxHh0dPX5yEo0+98V/UpTTyoXpdG++WBGZmxQpJU01oCKiQNvqZgbZpdMMyrIEABFBBBExoMwGO4cPMUBQRYAYowGpGhEDQFVUZhalfnj/HpKs5k8crCYls7mD/cn+rGICI1NRi5qisg9kOjgdw1QPQ8xnClXbpHERMUUEZlBFNBAxEVNiJEDpTvd5yrfzJO4IH7cLsrbV1DLHREI2U7GE7Y4xEaOpSA1mmiI4UQRVVUByJbsCkY9OzrzFB3eOfvTWmxXqrPSv3Hjh9Tde+MxnPitQnZ6effTR6WoxZ46z4A7LYn9/9oXPfdZUZvt7LvgEJrFhJAXT9hwoA+WJSs2Dtnmyrsvcu/D63vzUW56cw6G+9T8RDKwzcVkH+hE5QxNVNmBmZlZJDx8+ROT33nvv/v37R/cfnp6eAkBVhlDgbDppIniPSApmbVNuexO1TcOwGTfaXZw2jM/DzXG+7u9ZL8zP0q3xuo2uUdx1TKzLaEdt/xc3MmayqnzRpPFI+UaMGDFixIgRnwjKB1B4tzLZm1bZL5+ZARFUoUtTMIQmpS3+I2DceyFsFl4bicdmODDl6BnTcFt5eZ6Mtjhhx/qord8GW213YeNzbPPAdfQfPFf23tAitU/UO6+x9PvekltVh+wQgXKWPTI5AWuahrLghcomJjHF9MF7N598/I3r16+/8eprZH4y2UNygK4oi1WKRABMIKrJUjJTIKCJZx/44eNHx8fHD48eL5uI5ItQXbl8zZflZDKp60jsmjo2TRPCRmOnEeYAgqaJZjaZTHI5zswpNUBhy9mkM3exumkQGZEcBwCoymlKaf740f17d7zDs0cPLh3ywd7MIYYCfUBQExFRJBNVc4iqGyd5cxgvs5vMBZSI1BKYM1NCgVYnNlAx4i0PEjNDwqeLwBfRwv5FbaPuoCWSiAgsi35IaIYE7Ngx4Col1cTdPiRTNeew8GGPXfmkiWbNo4f33/nh9wrSX/jcp65ffe2Vl196+ZWfM6q+/vXv3737sJk/8V5eunFpP1TXr1799Kc/bSoHBweT6d6iaQRx2dRKvg3hNENE7wpHoEAikocks4tmH+Ky5eZyUdtnfkmeqTOznKrHzEPGZWZGaNryPWZmRhHN97hjCiEcPTx6//0PEfEHP/jB7dsfNKv67OwsFG5/OikLqibep2JalUhCRBLTsP9awKhLO0eyLHojEUB7FrC93WCT72HXGEytNJsnimXQa7Cri7trwV6vGLWRH2Y964NzWvF5vtdLwSNGjBgxYsSIEZ8EyhccAVhZODQAA0bKct6gagIRU0M7V1DuRBexbrv40gbfU1y3Y8GzNm6bP7Amc7RzJ0x3RE6fL+ye4nsx7CLbklmoq6d1PUGH0lbomAMIcpcemYJJcFB5TqsFQSNN7ZgAICYlLgxdFOvEHCMiQO2yxNEg22xqk/RsuTIg5wtmX1VVinpycuKcCyE0KZaT6fkPmM1mUkpN02TmEELw3md9r2WttKECbQ19dbN2WjgoHU0Ll5o5xIVH01ijSbbd7xQkRsTsPbNp34I9zchBGr1vSq87uc6y5fwZGZ5B2kXt8OIWvfzuYISZACiBnZ/dovxjmk8aIjBhIAxkzhSZPDMjMBiLsYJDLJFKaNSaGmRltpQ4L6vgwxSgQpyym0RJBNFDw/WyiAKqqak1CSACMgYnYKumTio5XJG5M60hNmTuVL5e6HvKTafdj5jp5j8NEYgMUcxSzsU7Z6nSq3ywNoyRPNHoPIUQDCHb+abUOEfOudU8MQOiMhiBidapqVUa6JqceyceoHVu/JYrT7ZIha1VINSn8PnBlZCT/HbcrbB5XtebQu03vn6OXeAEiziqfCNGjBgxYsSITwQMyiJ0fvkgSR1nwYMAScSUQBFO52dtVb2e08M80df7mWx212VZznayQUTs0rcGrVmqsKuav9AbBgG6lK3zdf6WrGeDjPst1ej8m3bWgNaKlnlvc3JFEjNzznlm1SQqquaDV1UxNYOYVNLSOTerSgSR1cpMTucnd3787rTyGucm6fLh/hd+/nMxOecnaqDZyB5wtVru7U2TNMEFdt6RI6XTs6MoJ9/6u+9+dPceu+Jf/KdfAXJFMU1JiqIoywrZpSjMnFLSlFR1MpmklMzsyZMnAJDqJms7zrlM/+q6ZuYmJaKcxCDAREar1UKSqdYA0DTN3t5+GQpEfPzoKKV4/OCjDz94L7D+1m/88rXLxaWDqgxYFL5pJTWfFAAAIABJREFUGgQGJETOmlJKiQbGLYC6dn8cJH1nra9pmoQ1mJAlwtA9PwkIGYnEZJmgSvdaIyLtnGlUVUEVh66b2DFJQEQQVUDsziiAGSiYqQoRM3tTp0miRDMBhHolRahMqa4jiAIicwHYNCkpwGzvkkAhVBbVvij96R/+q3dvvvXClcNf+NynmtXid3/3d2d7h09O6zd/9JELfPPmzfnjey9enpQ4+51f+bXLr7zknHv99dejJCOcL1cuFAxKiM6zc6wCqWkkincUnK+t9cmEQXvnhffxBesaIQQRyfHomcs1TZNUMvlvfVxE0TlEzE6ti8UCEWezGQHcuXNHVW/ffu/3f//3q6K8detWSqks/HRWHezh4eH+pKRQcFVNzSIwAoBnt/P+aj/AOc9QhHMDil1nQO+f1KuyIrJlVGPr1aXWjgbMcuYew66UeQAAIQOwZwW6mI4q34gRI0aMGDHikwAGcAjTssjFTVuPdV4L2fVg1UAUlS4Wegh9asNkLzW09f0/bJy8XVSPbU92nTf5uEj6ax/UoYEEdOVkG9886FG0rGipqhjm6TkCZOD8guV8DioFE0oMwRi1qc8CB0ceDFsORigiq9WKiBySxCgxNU1T10sRERQiDqFMgqdnS6Dgi2kTW68OziFylg3us6El9iGBuZEvd+tl0/z2IKjlzIy+wa9VdSg79aNqK+5pSqriPBqksgomq7JAhFg6CAxoqV6uTFUFxHrBM4GKScy2NaogIpKsV0NbIVRi3jdVUUvWebn0G1FLubgfnj7cPH1P9dfZ+IU2LxXUgUF/K0lTKwYCETkzSGKipggIjMRMRd1YEkYqVnUCc8FPgq9sVV/fn5EuUzwtKy8KdXLT/RfMytVSVKI0xwWpNwkAucFSTBWB2DN7Yp/PQquvQn4zBmR96t3ynKY1mStuqNNERMRI1EYhqIm2R96S8xRTXXieVkWzWqgmRAPQ+XyeqWDTrOq6bpraM/iAhGommlJKSUVADXQjLmLHXCWAbT6Beo11IMrlnc3/yl6vcEEqDA4EOs5OPxfowzroHNU2hP3Cr4j8h1HlGzFixIgRI0Z8EoAI7HC2NwEAMCACE0UiMWXN9i1wtlgksWQ5++3CFjo7NzG3EV6Ha+nNdj7n3Gu3WvussxaEdvYPdlX8f19a2Wavq7WRDNA7SHQSRRdpgIgMBKwKhAiIBMRAKKaEGFf14d6MtJHV2fz04a33bpI2N144KLA8PLgMAGLKYMTsHTM4BWX2KQqRc+xEzAXHzD+6eevDjx6s6mYyO2RXIvmqojzYZCagScxUzVQNmR31xyO7tiCiJ+9caFWWnH6ArQtiDt9DBElmZiLaNImMvPeI7AM7T2bxw/d/jAiyeHzl8pQ0XL1yMPE6rSrQFHwJQICc7Tpzk2hXLfdnP6uyWeIj2B6bBEA1YzBG8IhoQAZEqtST0RwYYEatn9AOP9ULWdAGd6LNEdA1Z0BjA8nitGrLQA0AHSLgchWr6X4SC35yZVIdHc+/+c1vInlZnC1Pj6/f2PvFX/riapkwOHLVk8fzW7c+BFwGgkv75WuvvEARb1y7UV65qqqGrGqmYIigoGqIjGqdosiKiIZi1ntpPp37PbPROl+3wyPGLjuDJrC1fsiCRAyiESIRiUhd19/5zrdPTk4ePz5eLBYAGkIgjsxYVQWghMBFIGYiNAACVIeUB0Stk68Hw7tI7blo5yrP77gpAiABZAuiNQE03ApS33Kp6RsH8jIW7GjUtPWaVXdJINnOlaN+syPlGzFixIgRI0Z8MqBENJ1Oc02ECKrKOUCZ0ADUYLmsFVANqLVcBHy+KIR1cjrYMMZ9HdHX85OLo/nySxQ3KsQtixfY5eAP50watjZ7MevrujrzvuVPbJZnzYARTLsJqRxkBwhEjokcGpICgpDK8vREm8XBxB0/efj//sWfOtL//r/7b/eKqqwmvpg2i3oVVwZOzBTMOYfZbCME9s4s1qkmpXfe+fG3vvNmOdkvpvvsSvRhb1auFos2ElwF0ExFFQyT987MpONyqgpGvqSiKPqRuRy53rbmWspHUrLUI6AKUWIIpXPgHAEkic2dj27V9fKlK/zCtWsO5Pq1A6fN3t5URIpiaoCInBM5svBIgAahL9VbcaWlfLKl/OTKO1M+MJcpnxqRqrZThoZtxFt2AdWtCTSDHULflkdLqxdZ11oMndEHZIkP8qKEWU6KV+B2YlTMFDCKFlSaJORytn/5/Y8efuNv/wbJoTV7s3Dl8uHnP/85xbC3f5gizufzv/3635SVXL+MVw8mn/nMGxD9K6+9ppf3m6YB4hQV0QwQVc2QCSF3V2YFDlHVVHU4hLbTX+QiC9MhmFsLnCz3ZYLHTGuLTm2JlKLVddrfnyFijBFUlsvF977z3cVi8f6Hd+7cuec9TKoiBOfYprPStHEeQ/COs3qczChPoLYbN90OXkdsRblBlEvbWbAhvJMZEKB08Yxbd/FFdjWdlZSdP2g6bDPHHABIujnptxVyOFK+ESNGjBgxYsQnBHkF3nXjNwB56GndTFVHWNUNABnhzvE8xTVz2+JhW0odAEDr9bG9GzQo288XsjJgjLBL4elj6Ha84wU08jnQGQl2b57L00wxegaVh8WIEA3BiCyneQOaTYqSnJVB5mdPkMQ5I4qIl5O6Zd0YAjEDIwMnESJQhdQIWmJmXwQico7IBRFLgkkSewfgkppzDk1d64Uv2e+jTZggijGKaI5TN1hP8bWcGY2QAMDRuqUtpWSajXCICJkZkZwjdsDB+QCL5crAFwVI3ZhGZkajGGNhDECKDKYAaqAIpqDQUj4w00HwGlxkjQigvYwLHW9ouxBlw6XjKSRnOKW59V5kOwM/CDf4ImGvIZMqmpiqgAoU072Ts3o63ds/uOJ8YarM6D2dNos6rdg5X02XKz05ne/vzerV6eFeqJcPKPnlWZ0AybnTpjkIhSElBTUgQCKHiKEfegSgtsmQ1MSAEPXvL/H1zxw+2SGpqaiiSnfLoBmAWqwbQIsxxhhD4dXk8ZNHRVEdHs7Ozs5UUxIRBrPIbEyWIy3IQBXMAJQwbJ+O82xNEai/Wzdp+cbtv456ab+rOplw/YVjZi2NXL9kPedn63Wec1O7tkkjjYaWoSPlGzFixIgRI0Z80ljfgG4BMoEBMhhAFDidz6OaMRtg/1zD52ugpIEc2CUhPycl6ys/6US2YQU5VPkGseMX8MwBgx285OLc6vOkGEARDMSBa4tL62UJU7U2SdzIDE2UQCchoNZ/9Zd/MT+5J83xr/7yL4LVe3uT/cl1IEMmAAGyJFFVRXK6gy+LSVkFH8KyXrz37tuni7Pvfuf7d+7e+/J/9E9uvPR608SU0mKxOphMCIVRkXJGtQmQdY78mfKZqnNORHqPfhUhItGckWApxRibnAGwXNSqYIYqlg1gmPHjux+8/c4PmJLo8tNvvDIrFlevHcSFD8EF5LKsgq8UPGTZFglAzRRRCFQUc0IgtKpp67fSGeYPk9BwXZB3Y5PWPmftyLL+BRF2DV/tagzu/7GjeS/PPw4ICZGhtjunRorWpUUY+mry8ss35vPVv/uTP53P52eL09vv3Txbnv2P/8N/dunqlbKqrr/4qoH/P//gjz68fY8NDmfYsP/sp1996aXLv/abvz2fy2z/WpMSIJsB+8Ds+2sVrbu++sFR4nbcDJ/R2/nMJ6SUtm4oZkZUgNYRJw+gIiCgkWc18c7/8Ic//OpXv+qc+/Y3v5VSM1+pmRSle+mlF503hHSwP4lNHTxTvv7VEJmR0KHm+6Oj7u1yCa6H7rAn4e39k8Coz0hv91b76M4+jgL7EL+tb4lzt/zgrO6i+p17Z/s3W1v7bL9+pHwjRowYMWLEiE8C2uI7L6cTqlqey0EDUYhRT47PVNUcwC77ludllduGChv/xKczQIRNhgA2CPt7PpWDdrLKi9hmbj2lzs295xu9gaety0QwUyMCYAXgdlgOCDDWq8O90CwXpqks/HJxWtfzvf2KoRCTJkV0BgjsyJMzBVWyZAZQryIxT6YlMLInMDw5OQPk6XRWx5OzxVkgJCLC7Bij3IsZCBItq3wpCSMFXw4NXfqGt/zfbKoCAKpa17UqMAVEnM32xQBV2VFVeECdVtXjJw8OXpowG5VOYoygmoxdCYgGBAgACqiEgmAISu2D/QWQD2fWmnTY29npMzhotcyjka3Eo7sup50NfnDO2eXpl0cfF9H59GD2UFFLCskcEBAgIbEB1FHJld4Xk4nde3B3uTq9cmnfl955P9k/RCpE8eHDx2dnD6eOpxMHVAcGUGyMsCobR2DKjAbAxIYIAqqGYDnHIC+4mKgiQjZY0Y2P/HTid9FfVfWcR2bX+NpezkjcyqvMvFgsQghVEUxSHRvnaLVKzB6Rmrhs4sqAyhKJsSwdM6CimZqCIyR2iJi0gS6EvX07zN8egLrmZtqZJGGflWfYRu0Zda681N370IX47TqJnWNnG6bXfcHo5tdIflvLDcjrY6fQ96Oeaz8YKd+IESNGjBgx4pODrAXhmlyBGahCSmm5XKrzoHBB8NW5CmxTb3m6pvfTMchdHBHhAn3vKXzvKV2gfVB1m+zc0Tzo5oVsXTqrcwGMiByhy5Nhzsyizs/Ojh7ca5on+1P36ksvMF/tLEHQzHLfXkoNAJkCokfFsqiSiarO56ubN99+8PC+Abzx6Z8LoTyZn5mh9wVZSqYOBCBhUkPQTLOsbcrNnpjsKPdznucD+RHvvfeeiEWEiADIF8GRN7O6rhtLT548efToqJrS5Sv7ZtNqEokRDAsKszAJIeR3tCyYYU67MwDJzjCZMrfddqaA2sV8nDsFqJYbYjuOoKa7OzEHlO+ZcvG5vz/FqKO3dSEzUVXBhEZIyJ6IfUr6+PgJmnv33XdPTp4Ulf+5T79hqPtXDi5dvaxGb/7oHaQwXy4nk9LJyjmsDqavf+rV/UuXi8kUxCVmahKT084/R0EJkdFjK4F2eQN5PwaU7/kbOHesdnRph9kLNR9wR2vNjXht7hJjvP/xvZsnb928efPevXve+8VikVIC9s45pKKqKnbqHDTNSlPEIhCAiakQKKgCGAlL3tqQ8rU3lK07dHP2JAA44s1T0p8mGop4+b8CxgM937pAlf4Rsp9sYaqNv7zgbyPlGzFixIgRI0b8zLDs/Mq5HXfJPG1AsrLiJAJmUHJqw6kArG3a4k1u1L0OICEzmGcCS2DiGMFYlY3xpIE7D5dLmxS+8sScEufV9r7LDnBrWXyrClcA0+1SlfJ+9XM3Pe3E7LS3s7Sl8xVvtEGie6/PAdLa50VB2+gC6enq0O0fwWBg2dftfMqyTzYhzM4yZk6TmRFGajO/AgCogqRUTsqoktS4gHqxKh1ZPJk/uX1az4/v/fj0+Mn+z3/2s5/9FXRFVAObG7I5aoTUELj0hM5b6VBTZGw8Qoxq5r7+tTc/vvfgldd+/uXXLk+ne6gG2pisGksCRM4ZONWEKiogMSFisqJe1alWRNKoxT5X3qWmMRVmliapIpOziAVPakqNSM5VMIhAVBazqqwI+OOP7pQe5seP0vL04fGTL7zxK8HDATW4nBO52eGBGS9QJZmqEeT4dUMkAgfIaAoonWuL5QsBUAFRexcZxS66nTX3aioSIuXuUBWy5H1FZmiEvexDmDRV0UXlZC5hgZAMhMW7SCSoHiKiISp5ViQtVA+zIwxjAyAComBmnIAVCZhMDS2aKpkZ0AT3on1MblFzTFa+fONL9Vm5POH33v1gUtIHP7718YN3Xv/09d/88q+oNi995peuXrnywTs//tu/+nNv4k/vgdaTCd+4fmMZ8Y0v/fzBpRvkpihG6pHRkDhPLGpCs9xMStzdnqomgmpoKXdgZpIG0BrlPk233Fq/6I5YqpMPHIqCiFarxXK50mQYJsxONRqZL4JoNBONKUn6q6/9xXKxuHvno1u3bhGAJAOAghaz4KaTyYwbRtSoTlAVYmpaY532fJoRppguWmHZueOp9W7C1nXTiABEZEPfzd4/AAhB8jdHO+iYJ0jBLAuEJODQuqwHc926g1G+Att0wEFmIFLnbZNwg+Ip2BjSMGLEiBEjRoz42SFXMOfm00z7QikTGHY9l8sjT4TtWns7fHd++MkhIKCkyCbgCIDAkBhXCmdnqyTivc9BaW1LHj3NMW87WQF2Z9/1a/bP/OTP+bSn4O/58iHyUFxbDLbmIui9X9SrEMqUamacTivWhEIhBMZ0fPwY1EII3vuUM/9UAQmJmBi7USJVbRrzjAoGik3T+Go2nU7r+kNVzWnaJAJZ/DHqmECusRlRs5iT6qSa1mF2BsTknEspqaqCqRmZqbZ5fQDQNI2qlj4wu+DIMTGQI2TUerVYruYO1TSpIDLmdzGwnq0PLGDWh7pzR9zuyjwnNtKuS71/CamCaZcsp5itQlR3JO915bvuOu/aX/d5x7Jmi9YSekYD6/cF06ph5gY4+ALELZe156mk+mC/XMxPlvWCmYl9bNTIeV+AKBGFEDg2IYRmuQKAehWBXV1HIs/MzHldBofNw/0eisjQb6bvw8yPD2+BZ/apbpncmJlzjgh7B1dmBlCRCMBEZGQi0sTGe8/M0+m0Ksv52VlKyTmnKQGaKRABAojEGCM4BgAizl6gQ8qZ51qH6iwOwtAJdwdp5mlS6AZu20m/7WZUHW6wP4K7Lqr1OpSBdL/b4Ad6gfD8Adx8u1HlGzFixIgRI0b8TCkfDGOKc9XDnWFG39+ERoiokiyPe5EBIiE9s4PSzESNgQBQDABgsbLT+UJMOZQxRgUoPMOFAsOOtfysAp5/miHwUxna+YL+73Hk8Nw+/zQMkAwAkDtf0y6vD4gYAArvmiYCaNM0zeKs8nR894M/+Ff/y/XD6Zd/67eR7ODwcpNSTAbsss8JoUNmNMxETMScA0L23t9/ePTVP/x3gvzw6PHh4eVr169eu3YthGAAOSpNLU0qr6qEQ/7AiLhYnHh2zrkQQu4LbDO+s/UlU+ZsRASgq+WKiUIIxHh4eEiIjpnATJpvfO0vUNPLL13+1V/6p5pOL+/PnAeq58yc6/I889aV5kP+sh18t26wNFpTMqMNp0ZAMGrXJdrgPs4EKZvKrH+UTBG2rSxtgxtQK3EjGSL27ZzaCj48pKwMBkhIbe4IGpgTEWWaBi69K1KjYMsP77z3B//7/zGdFK+9/gq7F157/aX/5Hd/L0r89t99T5v6wd2PfvTmDw4mxbVLe1cvvfTqqy9++Z/99qJevf6pzyiXTS1mTISElLsr8ykgoj44If+XiNbLCqo9FewHMn/SmwIRvfeAKiIiMTPAbDWkqgDqyE0mU6753t27f/d330op/dEf/tvVahWbVWpiCGF/f+LZVUX0ngHAEasqiCZcx/2patsQm6V7vYjh77718kBpvnIQESCS0YDybc5y9oa/2Cer63AjiAjG0HpNUfeEjZf0Kt96bSTfJsNvJlTRNFK+ESNGjBgxYsTPCP1sCm6XSonQ+iSqPmLKXPkMZjPs/1JFAuc9SE4bYGOOCo9PT2tRMQQwZELTrJbgjjT1fl7Ltmr9c1M1/YvbTtTzEW0/5SHaFRW4uc2Lbf1xO445DyIxDvzgBx9ww0QeFYGbmBbLZVWGwrEooEZGO9irPrrz/j/90ufm87n3ntkpQUx5s7QdOYC4XNXTK5cMtK7jk5Mz8t57P1+u8sRdPpa6ttQfHuRMihQATNTIvPeFZzNSVUDLVMtMiUhAENjAGkneF5l1pBhVEiJJWiHF4LhwFFcrWZ6aYOnQ4qpu4iw4Zt7Yc1Ai1114NtDoaPMsYFt2tzl7/YHN2hevy/rWKH8dwN2udHSXNyJDV5fbBrfUi+axIAfPYRvIZ5htiNpUjbxvaALaGni4wLYkz1NNPhST07NVLcdPHt9lX8dUz/auAgdfzIgngYHETk9OJcbZpGSUSRlUNSUFcGWxv5hLmDJ7duyI2EQBhvEe7YhdH5qXKXRPBc8vrPTa1K77JfOuzqGnCxknBtVuvJPZex+jdkZNDgCWZ/N2TE5MxJg5NXG1igwQY0NYhCIwAgHmEUcyMBMzzqKeqJqhmZiZIoA915LNLt8dAdBO6LPeaHTzA3ZfPNiTPc1zkSLS3cUEIHlZidopwY7vWU8g14e345a5dbyfnlQwMNWR8o0YMWLEiBEjfmboipIN4qJtrZJrF1MwBWRAkM5DJddFBOd6IwdzdISmosQM7JomsXMCcHSyenK6hFCgWCOp9IHAQBPRdj/nVtbWuTJuN9nSHK79VLlis3D8CZQN3bTpsJ+cSzKuj/RGPKB0pvZEuREwqQJo3TRVVTEpmE4n4aPb78bjRyfHj/b3piLx6tXLZTWNMdaiPpRokLURUzWgvspHk9jIycnJ0cPHq1W9PDlD5BdffDEEn+PLmUOrAmW1jghMzFANRJLmmauiQETPrXARUxMoEFHSZGaYI9dRzLCOjQqamYgw0qSsHMHibH56emwpWlp4lFnlDmeVw6YKzgcPot773jwfyVAxj06SEbT++wjQSmbdaBZ281TUn0fEPGlGeM5Spc2I635HzNo1IzAiIjC1A1Zd3gNuNuN1jcdG2slNWdtpI8fB2kFSbnsO1czA1FQzbxFuKAS0WVXuk3dvffgeaBPjsfexaZor1y+X5fTK1et1Tcumfnjv6P69O9qsHAOaXblyOXh++eVXp5N9FybgQuFnSJxMU4qOdl+LfYfkFpnPbGRnY+f50PCtu7I1NcHMx2xw3Vp+x6ZpnHNVVZ2dnS0Wi/dvf/DmD35IgGdnC1UtPVdVFZtVCD4EHyw5x6roXHZ+kXYZAoDQdVwKn+NG3rHPBmpts25eCiGGLW8eHWyN23u0nRHNX3PMeR6yZX3c9X3ymsK1KwvcU76Oe3Ov8oH2YiABKNI4yzdixIgRI0aM+PcMzJHgYNYqIZRD4WDBQAgMwAiEAIqgBpttlv1cC4MBmKoiOvB+JfD4rLl79CQqOiAlABFFRTBDw/OO+Zul6nZe1sAspud+/QSOYqux/bQHoJ9O3KGC4q7U+Is3pcOMZxqWm7ieLlNVa/vZHAyUGRecD0QGEJeocHJ0d/Xk48Kjmbz+2mvlpFo1KohkLteXms1hzMyEkImQkaqyvHXrNiJ8+NH9v/nGN0M5+fLv/PPLV65SEfojhojMpJa6bjRUNU2akqQmAaBnBIAQQggeAebzeYzRTMuyFFF2LjWNmSloLY2JN0sIOafNYoyPHtx7/9a7ZOnKpYmDsDd1E49g5hCsqbmcuqLopuasb+bsqIVBbpLMaR5D/RaxK7j7g4x9bMTgegRA2Ry7slYjbOMdsIubB2JC6YmBtn5FONgUAKIhomED2ToGKNMgtH4nDLO6B2LtW+siaVUcplQU7kAkfutvvj5fHBnURQmT6ewXvvjFq1dfOlvE927fcT7cfvfdkydHB3vhpRtXtTl7/bUXy6q6cvnGtWsvo6uWK1VlBFFNzKjaxuLla6nrRWzZXd9hmFLaGuGDC0w7z/G97JHZc7z2ROQ3ygQyq2fzxel0OiuKUkXffPNHMaa333r729/8DiHOTxdgqSp8EVwZqr1pURSOJDhmMPDBOWYzY2YVjUlyQ+7wgjDbre/1n/cc5ZN2AaRjppzDAgcLU9YN10FL+TJtJ0DLwmC78fYKwWGqe3fJ2WAtiFRbl9TNg9w2SrRrFjBSvhEjRowYMWLEz4zbbQtX3cPosItwjgbzRTo5nS8Wy4XFwofZpNyfVJMQKu6a2rbIWv5JiXwQgwRgiI/Omjv3H4PzriiWq5ULPhRFbFZiGrxLKkQ7BvH6IT3bDErOjXzDd8wVYdcfmiO810zwJxveo1asxI73ofUxg+c6Sp/ZOIprG1M03ngJrWUl2WjK63xLZGUKzeIsOIMm/eWf/clBAV/5vd81syY1BUwlW1MSIFNKSkSArZsFdQ4oBvhH//aPb968eXj5yq//+m8pQghFVVXKREQiqpaIKBR+uWxzz7Kya2oiKmIAdnhwsFqtzCzGmEtz5wjRxdhESWxhVa/ETFXni7lAKH0oq5Dq+uOPP14uzh7e//DOB7ccyK//6i9OAlUBJpOgyfb39kxibeQ4qCVVBUQiVDQy3fZTJQJQ1By/Tj05B2BEVE3ZiwixjdtuORt2ZqoIAIKkqGogZglAANRA+mBuIsIsWBGCgGJeuehMijaJBkAyIAASgI4wAAPiulvUBBGRFQyAD2eXgju8++HZH/7rPwwFfnDrXcP5p1678ZWv/DfzhV67doNddXr86I//5I8N9cAB71cvvHDwpS98ejl/8sUvfX4226uqy01KoKrGksR5A0uELLqeHOvzEhBRRPppyGyyki+/3tckE8Kn8L0crNJdwLjLIUkRMaVGVb33lw4Ojo4eHR+/H5v01f/rX5+cnJ2enp6dzRlhbzIxSPt71eH+lNkco2qaVCURpZQcEhqoqKilpMSsbZt2twSTlzR2KX5MtHPnlcwMVdW01XWpN2iFvn0ah3me7RtSt+CwdXC6pYGhP9DWd0ufS9Gvp5hhKxJ2XaNIPFK+ESNGjBgxYsTPEnkNu48TaLmTIihAY/Dg4dnj03ndqHfBGJZNE0UWi9XL164VTGBdtsM55qi5+QlJDU6W9vD4LKoWvoxJXSgANKWUK04xRaSdpGxdbW5WZrkJkAdl2dpkrzPW68vTDSu9zWoMYMf8Ui8a8OD9sdvgkCUjXiglDgvBvuwmBBuMJIHlmtupaqaZ/VsDgIEEIoiRUEmTymp59mRGZQjBOed8WNU1olcEx44AyblMyabVJMZo3ZRgTPr48bECHp/OL1+90TRNCKFpGldWRM5M1NrM9NxTh4hqJiLQ+XyEUAJAWZY5YjHPbqkqOXbBS52FLgTpDy65IiAwOV6cnZae6+XKO4LU7M+qFOfMQUSYyAzFmNlljQiJiAnVPKPKgNMxPtM8AAAgAElEQVS1h78bkOvPeKdQdT4f6/bO9hcyU4WWsxtgQlRiAwRAS7ERbYgA1dRSVhR7FsTMoDF1mfLY8aW8hKCqIgmRAH0b9g7Z9UaJyLQ1QRUxUQFy7P18JcV+QXx2fPyoKmE6K58cP55MZo7L69cOzRjUmrhqVqfAAAWWhWNU5+jgYI8cHlw6rBsEJDEFIgIyi8yoFhELGNhy9pd6757aXn7UHyLtHtROqVvLg9nopb9vBvdOGg71MXOMMfup9rJsJn6r1cqxPz09PTk5Pj4+1RQFZH9WgSmqes+OLaXIBLkBuG80bVMcPYsqIg0bxbOL1HOM5m4ZPhkRDS6jQdcAKuzw0tzI4Tw34No+rX9Rp/mvad7QR6fXihGdmebvOURGpJHyjRgxYsSIESN+5kDtWZ8BKEKjEBUePD5Z1LqI5sKkAUJSRbMkhQ9HDx9PXrwSspyxrrJyMxsgILsgBoZwPG9u331QK7pyMl8sXCjaxHHSrpobNlHuqt3ads0drDKzgq3hPcMhgd38oE/VNJ6XJSNQ32G4Zsu6+9AOZQfVnv0ZtvUudK1x6+oT20rdO2DD45PTo0d3C9SDvdlsWjjvmR0gKzg1UzFQJUpI3jE550RSznhomub+/Qc+lAomhhIFECfTaTWZeOeyq0imoB1DMBFR5WzqCKK54bMnAKqam3XV2tz3GCOhU7OmaZomEnNRFE3iZrkqZhPvw9vv356Wrq5XMdZkNaIUnn3goijQxIBNDRjXiw04yEVo8xhg0Pbb+XDQmq4/I28DFYnQANEAwVRNFTACJCSPmIlEl8OWXSJ1uz0yx2rni7A9Vkhgktsb174vCGAQYwRLntnQIYMpKDCgL8Lhk+PjmzffevT4Y6bm6pWD2dS98vLrRZgFP3149GS1Wj24fxeglriqDq44gtmkunTpAC0555KqtjdbDhI0zGH1agb2k17bW4nzz4oW6De1JpBN0zhHIhJj9J6dc1kFPDo6+v73v+9dOD5+nJIGx1J6jVAWHomCJyYgBMeYDUTb/sn2LqZn8Lm/d7YK/EMY9g454fmjmm/njSNs/XJa7u0cGztHjBgxYsSIEf8eYeuV8IcPHy4aPT6ty9n+KiEYMrOAIPoktlicXb9yEEp3nloRgILVUdCFs2V6+OQUkENRGnJROFUFE8R2DtAMFRHNtmS+3majJXu4Ua71Tp4Df5dW9NvJ/S4mY/hMatdv6hnDgRu9WxdsMHeGdcVgL8UwM5mltUjV7p5TqQq+e/rke9/+24nHF69fuXZ5P5QlAiuSGYqC5WwBNfLOAJ1zjBgcAcDHjx596+++LUof3LkrCi+8cOPGjRdzHF9ZFPMmO3BovxuZgqaUsvU+qjE7YmbmHEMmKmStMUkOyUYkcCSxUbVVXedPVuWzDGoi773zdvDosHGYiNU7YuQQXFmWaMZUgHOCaqCE2eLSAPM4pusGpQAgO7XgUOUbnsdtcmLbNCZ7WBqAmRgomAEqohFnC8os3aiYqrbR390W2qTyrOwBUn+4yLKLZGsfqwhkqqgAykTMrIZ109QCYVJOZocC1Xe++bXb79+8fettx/pf/ldfObx8cPnS9ZdeeSNF+su/+Oq9+x8Hl/YmDFa89uqLzvNLL177whe+YJL2Dy8xF1FNzQANWBAh9zsbqul2v+XOCT1YS+I0fNrgw65n/zLDH26zW5hoqQ4RIULTNDk8kIgeHN2PdfPWW2/9+Z//uWP/3nt3goei8Aw425scHE49A4EVhSdUAgKAFNW6GVfrUjpgbSa8adNkw2+A5yR+tEVrh83h0H732K57GTfu5XVH6LNWz7YvTuu6BLrPYPRsajtixIgRI0aMGPGPila3S7K/vw8qs73Jcrn03FreqRE7v6oFnT8+W+b+T8vZ6KiQ58cMCIB9qJPeP3r4+OQ0AdVJlqsm57YhAJmS9YQq2+Wvf6yNCiQzVCQY/NOQbPBIfhDakSq0wT8Hf9q9GP8TH5mhKnKBR+IwleGp79J21mWrzC68C9AMTbKEiIhVoLg4a85O2CStFlXwakYuGDtFZ8hEjskTkSNCxzHGlKJoNBPveVKGXI5fvX4NnWskKYL3PqU0n8+JGBGzxSkM+KeIqKUcVOCcK4rCe4/A+aMJmAw+Wla96rrJVp9myOwd27T0kCKTFYHIUqoXsyoUHh0ZoalEEVGBpkkp2TAZst8TzKe6m8HKo2ptDHxrldn/wMYAJGQTzTZ6DoxaT871bJXl5InBS3Tr9HXUiImyHpudWEC7DHPIkesdNVFc/9d7T0RRpIkpKSkGgbIRl6KWk2IydUmWq9UCjBbzBFRMqsOqnCyW86pAoqT13EGaL05irEUkRgEqTL0aI3gFU1TD7DKiAO3g4k4LlqH70dNvgS16PCRI53Md8uMx1mZWlmVR+Bijql6+fFmTEhAaSoqzqcucp6ycaaMaAVS0Xi0Xq/liuVwul3Pou6ORN7+EYDsUsf+mgczB1Uy3LHnO/dDmp6On39fnJvcIjEzR9Bwt3MxvHHLmwYOSnVph3f/Z+3aOUewjRowYMWLEiJ8durwp26AiTV2XRUXGb7x249aHR6Wj1eJ0Mj1YKjkOAmaIZSjPlosEew7Xhe+6XlM7a+Ld+w/mKymr6UoMEYsi1HXtGMna2CszAmQ1pC7/DbruOOgr6fXgGwC0Ak4OY8DzwzaYzUI3ytOLaNdQ5btoCb8X+nrt6PyfnskP178zqRl1romtogIsIjlnPO8SIhIgAt778FYV/JOje2//8M1Z5f7r/+I/n04nBqRABmyAxESAmdCcxYhggR0zLpfLk+Pj7373u//m3/yRgH/9jc/+8q9+2nEoq6lKLNAhgBC3lojr2GjNvo4ISkSM7JzzznfBaABK2DWd5g7e2DSIuFrVzrvCl8gUQihIHx09/OD2e2h6dO+jver/Z+9NmyXJjiux4+73xpLLW2rpql6wECBAEByCBDgkh0POjMykL0MzyfRFX2SmLzLpn0k0mSjJbIYmGiViCIowiCAwhEhhALIBdQO9oJau7S25RMS9110fbmRkvPfyVVcv0ySN6dZW/ZZ8mZE3bmT48eN+TnHzePKpV25bao6PZoQkIpNyqgmAaELMQ2KUCOjXoVe9GXviaYY2bDuN47AjoSfNBHFW/LR+HJRNbYwvxmCAiJgcERGYSZjUdKTI3+/DXmpVcmNlLxyKLV3EFkKMUYl9Wc2cn3aJn5w1tcMf/uEf3Dgo/9k/+w0h/urXfv3mzTs/+em9f/Nv/2A6qU+ePjg/e3L7xvTLX/z5Zn3+O7/zz+u6nk7nN45fSsl8MTUSMYuqICVoryZkRKMlua7v8SLbeYHc3tnSefG3iUguAkgys7IsY4wppbouVTWm8Od//uf/z3e/9/Dhwx//+Mez2ZTInMO09kfHB5bi4XzqHVJyTMZQIVaNMbc5kuRz0KsuaS+Zk08u2w6bludftmPkaNu60pXHb5j59yX8r7zo2OWCN4Om/SyumeUmYdo4xlBfEes7hAHsId8+9rGPfexjH/v4hCKB+aIjX/bBKryk1BRSEfCZl2+9e/+JMML6TF1dlWXbrKqiMNI2hKbVSck0nsXL/W9J33r3fkik7JIaxDF5M2MyUiWyjBIVMGPQIJV+fZq1M/HauClcynTTxSbPq/zGCIZtvcXet3Fr6O0cXkt3+jVkh/ILYM9GL97PqOVfOAgzp5QIAkrDsfUKGaqrs2fN6txBSVNdFewkGrQXyWdmkd7/S2ezWeiaGAIBzXrpvVeNy+XSuKymk6qqvCuZM49qZgnZOxwMGBGbkqFXJfHOOedYt/r+/RIxACHoIFORkhJRSjFbn5VlWVWVC2cWV6UjSigFqVvNqiMv5pyz0IJNHKcUTMWUUzL4LMUiND4FZDAiy6m/jpZxbNcxpqp2yM8SuWFesaeENDvLZRFFNqWxqM9mFsv1lCKI2NGGW9yc0LzbOPcFMijTnkaAqZGlfgZSjD0XtS8PUtDQtd3pe+v1eVtF546ranbr1l3n51V1xuweP36v7RaTmti6drmYlGVZ+dlsVpZVUgJ5owIkRomQQKakZASwmdJF+DAwTjtB3XgCbbznt1pHoz5PbBU71eyiJyWBiLz3eSesVisWAvD40dOTZ2eqWK1WZemdZ1+4onAEECdVEJRMexiUqW3r9TGT9eAJdPWqylCK8SGGb8ftoNvSgO68YC+WikZ+67hM612SgNqUJXRzyWR4l9iYiBIF9GRpFhNKe8i3j33sYx/72Mc+PqGwTZq8tZojzcSBI+7CyvsJBK/evXn/4dPTZg3UvUmVUVAT0MnZ6eT28QXrAgMbktnB0Y2iqk/OVyeLhkSSatd1ZeFIjcyIepmXXoZxpGO5VdDbHJVdgE+X0jKyXajvKgW3S4sCLwj2PkRcQ7boeKlUNVDilMakHw+WAmQ/e/tNS8lieOnWDYKKiIhTIzXSLMAIzs8DTV3XEVBVReHljdf/tmmax48fHx4eJvj5fO6k8GURY+zapvJ+UlfLtpewB3onQDVNKaYUhNl7n0e3VKMqVJjIekV7kpwBZ+2ZLILPnkWEQe26I2u61WJ1dqKxu3E4R2yPD6c3jw4KZ4UnkHnhjFlJBLDU298REZMJKOGSDfpOwL8F/kPynTZp+vBDyso/GWbblqLpWRpV1dTP7BEzwDom9SwPyGV1UNlwsErg/nyB7Ur7rqoKMwkbPIuPSk+eLn767v0b9aIo+fBw/qlPfQrmnz45L0p68PDxo0eP2vZZPXHWNUeH09devluIc2VRlqX3JZFnKk29gcDZgSIrzWQIlFHQ7iUat2iOt/oA8LDLx1xVR4qd/QgfLqrjZqSXqxVlWanqW2+//dZbb52fL9frdVn6GENROu8l63M651VT0uiYMo/XywaBR2KslDIGvKSiSbqxsNyqZb4Y8OPRF3blJxdR346/Gu802kyW2jUvgVHVwIDM71GWDI2ajAyqm5HUPcu3j33sYx/72Mc+PnHUJ8M3mVExA6zwErX1XAbTeV3Gtu1IQgjelV23KjwT8dly8fLtYwOSWR4LQ6ZGQC/dOmgNs9nhyzhsgOUKy6UuTp6Bte/f6gmc3MlJ2+TpKv660KCVU6sdFfdLsbPx8kUyxUvme89v4Pxgq72R0c8vY2YpRVJzLk89kRDnt5Yf+X994xtq8fOfee23f/u3TbuiKCCSwJoZqjxqZUYpQWMA11VR1+V6tfjmN//srbfequrZK6+80ka6fft2NMq0TOGFVJfLpfJBhjxE3IMfU1XEGNV7ZiYdpvvMOBuM6/i9pJSyYGNKqSiKsixj1PPz8655ujg/fXj/Z1Xhv/arXxGLx8f1q3ePU1zXkzJ1wTE3XTA1J04jzNugB0k5t95t94jss9f3Z26EfGzkz26WLuJ5MaPeRrzfSEOuvzUzGKvBXpIz2bBDcnFesG++zZyOECmRZWUTAzOnmEIKriyLojpr9cdvvPln3/qutG++cvf2Z3/u07/7u78bOv7ev/+bkB797N79119/vajCz336lqf6c6++8otf+kUP9+qrL9fVPLVgclGBNkAc+fxqmylFyz2dfAkYX3oLO6+Uq6Nol0i/EYbZqrZgM4BKRCGEqqoyn/n222//2z/4N48fP/7R62+YpaJ0VVUdHR1NKk9ks1mtFshUzYhYREAmIqQWt+T5+7RYg/RDi55c85yM5zYXPL8SdPVjZ7BDpMHOc/MTQM1UodxXHvaQbx/72Mc+9rGPfXxS4UxzEpx6k2EmMIM1dSJOu8DizNR7nh3UD589IgrESIjsnZomE4r67CwcHngBt8kqRzEE54XEpjFNiUDaA7ZKtaR44/DdB49OVx2kED9btjEkc96pxUuanEaXEdqFGa7NEBoUvboH20DkYDPzlzN5vtgPNjAVqponxy6CCsg1w3ujY+CLaPQqnhTsThcdAFNlKJAo+6ExSyGqaEOoHFeF0y4UTmLX3sC7TbAyHjjVNpZR5wVVaX1WOHZeVTUEAhegsqgOD3kV2iY6ntQH6yhS30jeAc4V7uTk5Ojo2Miyz16M0RczijGZshNyHA3RIlShXEnp4TiRsFdFUiKWaK0jZrCHs2BEwlwsQlBXtExrNDedmznHSHG1jqaIzeEBaTiBFaDg+dhRPZ1Mu4UKTxKkYEoclM6pSM4m+TwiLwoEDNJMOBP1iTJYDUDoycAeF9KmHkAbFNdbd0Cob1c1RezPr5XJSjWB1UknIAEbuHVkTjilxFlAB5yIzbghCCQamRkbCjMCFElMBSm5FFNkroTJYjIWkO+0CwCcqBMD2rad8uzAeNp0s6oNy/Ny9spJPIjR2eSl9tlDdI9v16exfTALq6qcdcsFdAp/UHZ3yJwXSQA5gnCEhRSYGUYEhimgxnkD+6v4DUCmYQcUsvWaG10Rhr4JkXKDY+Y9AWYWZiKKIcM8CyG4QswSM8fUOc9Ns6rr2osLbSxkoh0HhLIg5w3asK1EvXcozDQFIvMCgpoqjKICQk677ZSdMW21OkeoLEtcGit0Fx7b4cfYf2v9m6Ws5GRsw0VKusV7F7o67eJnwqgEZEw06AwNjxmb+w2TernhWHL3RIpQ06HWQ8Zme5OGfexjH/vYxz728fcjmFmJFEzAyFZ423NngBKfLReHB8dmEKGUzHmPFCACpY2XQhZIEJCR0d27d6er5uHj08X5mRRT7yTGjnl3d+WWdrg4NUegj/4Gn9PS+dG9v3bSKSDNqiRENhLKl2yDXnoRpti1Tx4+ePb0cbteHRwcl8GOjo5u3Lix7ogIq9WyrMrMZRHEeyFITMmQUkqr1epvfvR6iPruu+8+fvLszsuv/vpvfm3VdAcHByKSTAcpf+beOH3rOKeKbCG9EejP7Xd53FFEmAgJqppiAqCsKaWT81N27vatWzF1bYu4WH33O98up2E+qz/zmc+QLl97+YYTO57P5pN57Iw2najGPVnGLCn0hAn1s51qNgb4nP0PhoXd6ZaR5WcG6J+3XVYfARlblugwx5QMTIlz6g1jUwXtklftTRTH/t3Ew7BcSikBbDEFNGpCRhHWhViWpSv80eENkeL3/sf/JUU+PVmltFwul//tf/PftTp59OARqPzOt7+VmrOSzorCH8/v/MIXf2k2PTw8fPnnv/AFQwkmVSVhEWdM0VRNhRhEZi+0ky/RUBdKHqOWzquU4KVvnfOGFGMKoTXydV1WVWUo1ut1WZbf+MY3nj5+cu/eg+9//6/Xy8YLVVU1m5aMNJ1OSyFCxEiXaLicCZerJzsv/J22HBcx4c6/+vAXLvAcMRulC8qi167/dUfCgCEBuod8+9jHPvaxj33s4xNHd6MOp0HhwFiYXdSsVQFgI3Iwmokz8GK5atrjaZmNGgAgpSRCILfpo+v/lo2NUYJkXht5OVkum05jIvJjCJfHrzCa2HmOvd6oZk/Xv6cXQn1jnZKPcW0vPJtpbwVGxCDL8ijG3nuNnaoVdcGsy+Wzp4/enVQ12DlP4ktXFpVjY0vQNiSNnfdeVYvaOXFqyTkUUpyc6+npqYFB1LZBFSna0dERs7Rtq0ZMvckAKHfZkY0y1Gy2lg8qpWQKEU9EvXaHmqqRIk/3mYCISl9ESiKMYMQmjlT19OTZ8eHk5tFhSq6qKkLMfYDeVaasBlM1EIkJuUFv0pBg2TDBtjtxC7941KC5G5ln2QwGZes4kMIUZDAlThkrKhEnAwQUe21Z23hiSM7D9ZKYR08PbficwbdAFcKSVEOKxAWBDOTIaeJpdZgiw+zk5KljWSxOWM5LP6nK6ubRq6sWquH05GGzeDQv4kHpzFJZHpbVYT09rCelQULkBBMzYiYmJGUAzH2voPKGw9pKCl3t1dwB9q4gqyEuIen8NokohFV24HDOASoibdu2XXN0dEREDx48WJ4vHj16tDxftG3ootVVdG7qwALKhQNV5e0xiGHTxW28ZcnsQvvopWt5I+fL74fWcD2AJJC+iHnmLouIvl5z1Z3v0gcILl5N2JKuigtPujdp2Mc+9rGPfexjH3+n2A9ZF8S2OY0CqriUEyoxYGRIJo+fnU7uHpqhEIKaCAGIhB4qbmBkVrtPgEXcmLm6PnzzrUehbeuJb2I02j3LZ/QCUOqFf/WJxVgacfTTtHHogmayxbIJYlcVnk01rIWSQ7dePGnOdXZw01iKqu5iUPJCVhRexEXAOd91nSklREPqwjrGtF6vHz58uG4Cs5sfHt68ebssqxSRkDTByAyJmAgWY2SWkfNdL1VJwkLZYc9sM5yZj5iZkTI/SSnFpGZmXde4wnsmEnnv0YNusZjOyjJOmKGqnqWqKtZQluWknITOwERKxlshlGxoB8NAp7GxbpNysg3M28xy2ftvgMHBmxWWGAmU8nLnOVJVNZ1A1RDUkoGIRC5KVpKBe/l+MyRWNmhvvp4xUhJhMaiAQKZQZj+dHrZtWi4CUSSys9MnoFTXMpmU0GI+v/H05Ozhe09j7IgWkzrVhd26eSO2zfHRK9VkNp0dw4maGjzMEoFSyteAYyHhGGOurWw6WsnIeEPeXgIbV8He0Mx5Ce9dhwzNTITMNM9tmiozOy8xhXfeeUdV3337naIonj19rKpF4YoqTatyWlewII6YSMh771PsNnivj7QZ4b2K9/rlt7FAK31wjDe+BmmAbbbdQTbWgO1Ve2hc+9rJ1CkuK3buPoBLwqcXfqv7Wb597GMf+9jHPvbxCYdtsRl6bGaqamDepFVta5oMPFZQYCUjmPfFs/PF7RuHkwKa7c9FoEnF8SXhfAMRHNBpAqQQHM5rEt6wMZdL+HaNV1bfbXcBXF0rz7BzJO/Ss10l+j4uDHkpLxRKeT3U2EwNDCQyFOLWq0UpiOvzSN3bb/7we//+m17ov/+v/ysjkPf1ZNLElBCTsqPCFXXhvCYTceJQumK5Oj87X/z0pz/9o//jj70vvvZrvzmdHyallAyMoii8L1Uj5UUlSjEye+JemIaERXLbIF3qBiRmMxMxIacayUhJQwjRNJkezudSSFUWb7395hs//GHt3eHhvCrcfDadTionMptMY7dKydbrVtgTkQlL9lMngqmqSZ63wnZsijT7H/T7z/qG2Gy7vsmhbefZ0XH5onfOM4VFIGWRGk2kMEstADLNxnNZPcc2M1qG1NttWxoA0vhU5pRe1UAQxwqzFL2fzmYHdSU/u//eD37wA0N3+uxp0tXnf/61f/Wf/DbSAeDeu3//63/yx0LRu8ZLe+f27c9/5rMp0C984StlPTOBwtbd0hUFEZlSF0Nm2ITF1KLaZpJ1dJ3QB9iN15Z7mK+8QQPQdZ33UhR+MqkUppaaVXfv3r0f/ehHhfPf/va3VbVtmsUivHTz8Oh4VhZ+Pp2k0DomArz0a7uBWmSWB3wNYGh/kWe8N1x848ZO2/b0vo98y3MbO3OX8rAI1xB9F2jAQUx0hNXGXb67aL2rx2NmtGH1KPv1gXl/39nHPvaxj33sYx+ffNDmP/SZMhshAQo0AYvlKoG27W3gbG+dyBlziPr45NyAEI1kS+zpGIpt6umWdFIIIpBw+9ZsPqua9TmPFTip/28H0tsxcPW8vJZIPqjK39VewY/CGV6STCToIDSfvSryf9n9/MbhrBCtHRx1TpvUnC2blNS1XTxfLYMGIy1Kv16vY9AYFXDMLCL1xD99+ghAiLGu6xB1vWoXi5UZeVcCTCTOOWbOHYkgJe5FMrO9Xm7pFJFeulMVI50bZobS0NCYlW/MzHvvmDxTVbjQNSl1GltQ6tpGKDmGJSWiqqqqqiKRlFNmMmLOACOp5glDNuyYpRvhESM24uz+t+nm3d2F21NwlsgSkIcAs6tBIgvQLmln2sJir7xJZEpqlEzsIveVvelNk5nmwUBsziCYVBGSqQE9X8oAUrJ6Ouu6KCKTyazruuXyXBy1zSIGqiez0K08p6pMlY/zmV8tT1VVuOwiQQrxlQKu8Fm7RkmjxazCkmELJ+O8ddSU2JiMd9stvPi+Heu75B7OMZgpCiciWfjHF05VZ7OZ9x5qTdOUVdG1jYhMKzbDpCgcg6FMvYSvmXVdZxfwHgazxM2rXMB7MIaNLRPzQClMaed/2KVNOiYw8QJjfra9Hm146cvGMZQd1S9tEtsJlccngtSTejIHKwglIHuWbx/72Mc+9rGPfXyCOO9iSrNJLMHMKVMxwLKJp+drgjczMmj2GaasPoc2JbjibLladfNaekeqnI7zACMzVsxETRekKguHFiiAqiqZOdELDOyNvx6LapLio6k2/Mew5tv9hGrIngJMgCiYDczGSkcHcw3N1//of5+VVHn96q/+crNeHh7dLirfpkbZSNCGGEJwvipcBSUmmFkIEev4H37wV2en7f17D6t6cnQ8Ob51syqnZTVjdmwaY1TlAd+JI0BTUjBSSoZeURBASknNHHHhfQaEIBWREKMjDm0gIiQkJGZX1WU9KbvYvfWTN06fPCo9lY5v3zoU5Zs3jiZTv1p2KSWDMiNFda7KYAlAGjQPN9wL9ZKNbLYV69G+0NATL0a9nmovy8kXtm7vgTFK+0mjmsKUSMmSWjJLpEQus5oi7AgOEFNRXJDmyK2tRimLeG5A6GgrigcbREiEjQrvQfLk2bP1/cd/8/oPv/Wtb1Wl+/wXvnjjuP7lr3zpq1/9Soov/eEf/uHJyWPmRjgeHda1w5e/8KWvfuU3UucPj26QL1QsalCRaEZQgomIZHVZzWbvCiiYNpcWXxSNfN6WHoipQcXn4vVll5irDOydJxFOKRGjbds33niDiL77F9/53ve+17bt2cmpqjri4+OjSV3XlQshEJRhznnPBNIYu4tUXl7R7NRyBbHriFvLs3N0gbm9WhOwTBWSXnfdbX6oG3lPvVyIuoA48zwpjbm+i8+T8kDlpfbOnbOU/XpmuRYb+MM95NvHPvaxj33sYx9/16Gq4hyABESgacO67Zz4yw8DM2mIWopPGjb/rGIAACAASURBVJ6eLl67PesSCmHi3utPssufbVGZlBlLAAQllKU7ODp8umh2wrydkoMXDuFCixueL7j3IaDgx4sAzazvXzVHJMwigFjyhU9d4yiuzk/RoZM0r8vjl26DxVg0EjOx59S0sFQ5cc7FNoqI92JoQOnBgwfPnjQKKooiJJtO52U1TZFIXOW5bVszc05AmrRTNQBqaslijCCyXsUEKSWoEos5l2F6Fk1hg2HwXkdKiYi8iPd+Whdvv/FDQmSLpyen9c9/RswJGxmcc6X3KQVmpsJgBCIzU0pm2z1BnJsVBbYD+fe+iMYbZXwFmA26s+nXeqKOLPtwZJg2GHgAYGMW58UVxCU5D3aIrEo67kHOPFQ/UpbRYyID8daLnLwDIM6ROCNyxaTt0snihOCX6/NVs1iu4m/+1j9dLU+9vzGfvmx2/ODBA9OzaWWamsPZsQOYioP5sXezsq4iyFi7kDSZ+YRkRFJ6LwaNMSllGhbIijr9Vjfwdd3IY+pp69AwQn0YUXy2EXTFiMXKto3MSKnnAJfLpRd3enr68OHDZrX2XlLooiamSV25SV2uLGX2jU2JHIigG/0nmCllpG52odS0Gdzjiz/sgV8v4nr5jPMY+OWHXfeRdvnBl7/GrgdcqI1d1eS86mS4UzXnwrnYeL7vId8+9rGPfexjH/v4u4hRjZvYRYMRFDg57R4+OSmraddGklyC3xAgMIBFvLHGzs5X67NVNZ+4NkGYSRtmxobxAzLH1YOynPko4B2qyYxWgYyuKklczbEupmtbeYbxHw4PUzPsmge8ZFN2VXPvOsw2LuoP1mci0rcppt7QjAdlRer7IXu4Kz4GKBE4U6VWFGSdxrA2bcxWlsLibP3pV186PpqnFIykaUMCQoik8FVpnXRdN6nmiVKMQZSadq2Iq9Vq1YTQxdu373QRMaSi6L0W8vGopRgTMUQEUAGtQgoxFXXdhcDMCkNKsORFVDWjCyfixKWUYkyTyWRt69WqYebDw8P1eq0aU9clo269QGoI3Y3jKSE4YREqvUyqw67rRHo/dCYCTAflw97JnLh3RU+qGxVTIjWYpU1inaXtN32Ypr2YkNAYoSFrBAEMMkQYmESRvBQGartAShBPJkaOXdkGUhMzVhPxdbtsSmyka/Jm643djCWvW8wdsKRQ1TyBChImpybLdVfPps/Oz0TkdPUUolHTZHo4nRylNHn4MKT42DTGuKgrXS66V+7eaZbdzRt3YoQ461LnqrptO/F1ioGZwdmeUAESZiImIs+i+cSSqZKRGpALLFdZpqubtv836dC9mXeIiAwNvSIyXA7ee9XgnAshrFYrI/z0zZ/MZrMnT550XccMSwpgNptMa0/QFNrCMUyLoshuEFnxZbC2U7KrV+Ku9kvKroybb4VYB4XPqxfmFvWNXPVsc/n3GjxG1+O99ynWXNpmvdbLlci901npdLj8U0qOItC7YrIQ0V6xcx/72Mc+9rGPfXyCKG8HxCFoUnMcgCbi8clpWdWrJnhfKtreWWrImwgaoykccxfS09OF90e1hwE+J46mPdIzgBgkWZ/PgFWDJ4vVKsSopnqt/N4FUf4Xels8FnU0syv9YJdkYSynpqNX0Bdfw7Hoxbgp7irxQkRi3sQIjsRHNZhBSWNoV+cnD98uONy/9+7xvFbFZz/3haL0TQIMqpoybQUwcVmWZ2dnlS/m8/njk/d+8tMfK7o33/zp+ZJfvvvqa5/+HMCT6UHbBGOpiyKltKG5AICVQTBoSinG6M2Y2aCqarBChJkJxiJmvR+jMcUYm6ZrutDF4F0p3k3dzAufn52069O333zjU3eP7rx21wnNZx4heiERYibADSNzAx0DUsOOLrghJ9+0djKyDztpj74uYH6+jPfyc2R8aEaqxD5GW3dBHGDexAn7dUic3PHNV4qGQEU9OaCAro3O+eFMEZHYtu8xb0JmBmfwkIgoMVJUNkrG4goHXq6aN99+E7BEcX5ztj5v//nv/IvU8ls/uff1P/6LaSkP7/3s4HB9dDA9nN/+6q/86sHkppfZ3Zdfa0NQmFpnpMJl4V2iFuC+I7oHGGrGG25zg22Mt2qUV4SIrlOV3DkAOfi2bxEvYGaTSd227enp6XLdTKr6j/7ojwAsl8vVYilC07osi/poPpvP50zZx9y4p/ZkO+2m/cli4wSD9faCV7bBULvhq3WaQcdlN957/9AP+PnIvaXK1sGyb0C3zZjiJTh9aemGQpVibTCSviRh1u4h3z72sY997GMf+/g7Rn3GlJVX7j962rSJvAN5gygxgMzWGMBmgDJzCB0LAvDsfCWFf+nmVACfdeSzM0PuDTRVIxZaNnqybE6Xy7Omi8bwHtTzNX16bf1RvQjGuyTeeNH02XqN/Rd5kg/ygEtzUOO6Pq50eY0ezGRIKTnJ7ApNKpj4Z+fttPKiyRFOT89BUk8OlsslvCZYMiQzVmIjJu7adVXOqrJIGohsOp1GLcSVMYRMuorzIgJJwsJCMemlfDeTOTHGGGO2WVfLR2spKQOkeY4LW181diEETch5vLAntma9qEuP4MRiapc0YTPVsK4K571syE/LoLEnhvtludS/SZYZvW2zX94BygZwntFKGfWwkGHsI48rebaSISuvhK4T8SIiQqt2GQOm83nBMKrWHRmXJEVI1nZJgclkAoBIxieXFNRbuluGfGaxt3AHJ4sQ13Yptesbt257qkKMxIgawKimkydPnt04eLks54Rycf6orhxTElYNGkMiOCLXdLGL0VidbChiJQYBxuDePBA8Ln8YYEZMpr2LxbWo7xI02gqKXLJtGN7gZnv0KF21DZ3ByrpaNW3XdVmOZbVamZlGdSy+YBYIa3+eYUQ9Ztu0xw5lETbLTJzaphC0OcJLEO6Su4liNyWoO3Da6E/GkPj50O75134eazTdGoFaXuFNESn3RQ+fAwDyLCQREROsUU09RUxkiHvIt4997GMf+9jHPj6h6ImSq+NvRNGwCHp2fq5calJmH5HNEHoOLcttACi9W8eQgEIkxvDk5DxBDmZVVXruDf0sw0hmNuCss0en58/Ol0FNybmiIHYxZRaLduK8IdMd69I/B5KN09n3ddD6ENot49caZDA3znbbb69CwRASiWRT66gEC6uV2vrsvftvf/ubX69Y/9W//BdFUczmB+frtpoetm0LmBADjohZmUTm8zq23XLZTaf1vXv3fu9/+r2qKu7eee32rWk9nSQlDUk8iqIAEEJrpr1ZBYxzP65SlulMMBA550LsZ6WSqhCxbd3MMq3UtTGlFE2NJcGa0DH0/v37Tx6+O6vd0WxyfFBPJ55Jb9866JrgnWRyz2zjQNgL+GQI1S/ekLunAe0Nbmy5aXEjqU89fKDh/BuUTTJ42Cz4AAYSTAlWupKImpCSaYwC5+uDW7VUbUvf/L//Mpj7z2YvTQ5eKoqKnF83y4Ms4LLpLmXbgmTRDF227ccxpmoym0znRYU33nr3//zGN5LF6XxSlt4vl4cHR7PJ4dnZWbvUN99452/+5oe1ezap+TOf/cyXv/T5rgkvv/yp0h+lyAYGMwuzOIOlFGI0X21USUczizp41W10LK9ileegvi3eu4p6zIaG5BgjETnn+uG91SmAv/7rv/6Lv/huCvHB/Yd1XacQJ5PKUpjO6qoQITjPsIQLw4Fb7ou2zG3fK0sjpDfAfpBdtTsf9Jkom3RsOXl7HyD3AUpf25bRXJLY/iJf0b1oleWKgFq69LmRv84d0QNTmptmiYjF1BS5q1NI95BvH/vYxz72sY99fGJho6axCz8kKPDwvfekqrpGnfchmhhxVunMOMq0z+OVitJpTAnERbVq2/bZaVAqps45KQoMw3wrRUj42YNHXTBwUVZFNE4KNaZszTcq5G/dtD+m2Jn+XoJw9tH4wPGI4JD2ZViYv3XOGZHFlNQTYlkwwtqVeOet15dnT5LDK6/cbZquns2DOgsGC0xMIkIFOJ8ojjFMZ5PFYtF2zdnZ6WKxPF8sPz2Zz+bHZVkK+5ykElEeyjJLI9dpBpKqpdQ/IKf1wzFnao4tD3SRiJAIgBi1S4nZieeNfYGuzs/aZmVBvSMnEEumjaa19/XQ76obllXHhAz1c1lkBuM0MDyb8Tlj5ZznZ745myVYYiNjHuBoplYGXGHI2yZPW5lZWpydz+fzoijUiB1Hdgm+ro8W3ere4xNxEyNety113cHRUVVlWcUMWWSMRQAerCs0gYwAns8Oz5Yr0HI6O3z27Mn9+/fFuZu3bsUY59Njh7JdtTF27erJ2eLh+eJ+lJM7d+fTanr75t3QxaqceFfIpDYSRLUsNgMIGUl+URrDGoVl3ZbxhcG9j9yOLtnn79ursHDYpVsbSREAy+WyrutHjx69+eab03qSUnr69OxgXgmRiVRVOakK084JUkhbK5UxIjIe7NCviKCkDfK3sUrK9mEjPV5ivYrlLl3LH+nzcCvsuXnprVO8josUuN6X76rKS69UxCQszjmCmNEe8u1jH/vYxz72sY9PKHQz93YpYyJgsWxWTauuKupJ26hwZUYbY4Z+viUX3bu2q+s6OsSghYgrqxDSs2V79uhxURR1XReVJ6IuhqZpmi5mQzMpHENi0piMyLK3eg88LPNA28yJr7B8iV4UhuFKP9hzMsXNI18I742fdkiX+wNmZubBTm3re5a78Ihi7IiTd/L48aO5x/Hh5Phw0izPUuzKuvJFRcVk3aaSUg/DpAQopiwlwiG0T5++J+Lv37/fdZ3zdV0dihQinkjIOdXEzESm2BjxETZuY6QKjcYsbnPY2aRcMqFBZIaUkhmYIxQxxpRUkxHAwmpx1aw96Xq9RtL1+nx2IJWj2bRk4mldtN2Q8ec+PmgWX+Fh38GQOM/fkcIkO8RjMGDIEIHUBloZSpaMNs5pvcb/BTxvG1fyrP3CwMFsQoK2aVcxuXLqfX2yaAN1i7XWs8MuWIhaTWtV1diq6oY+5h5a9AYS7IiRnRIyAQgQ0dnZoq7rFNOzZ08eP3rIDFVl+MP54XK5FJS3j4unjx9VpQfOvV8W3Nw8fLny04KnUpoZieeQuphYjYjElBhKpBsJf4PlATZOG6SXOT+2nVjleWWIC/2QdrnVc5ijG5oPh2vkyZMnIYSTk7Pz8/PQhLZVZohIVZUag2eBppSCKhMlMxl3jWa8tCkSYUP32UV3GB2jPmKDca94dNF/pT8q9MZ+QzslrhFTuVBiAHawgsYX11AvfjsyigC22kCg6+Hi9uve0DJ/qwyjFEmTwVS42EO+fexjH/vYxz728Xcfz85OEyymKARyLilEnFlDRAYmaO//bOodd10HZnbSJTUSKXynaVodB9NmrbZea+7TYyZXgihaClEpRTJiFmbWGIgpC+vnTC6niWzPz+EupF9DG+fw75V+1cu9WJekO98XN179dujdwsbKjDeR09bx07YheO+ruoixc86FuPr+//u9qQth+fTu3eMUprdfutlGXnbmIFR4Ck/QK2GQKkMNUC+UtPvzb3+ra8O9h48KX4WIo+Nbk+ltMMSJ8xJCS2TJUtOunXMyNAFmvkUpRuXKi3Mp5abHmFIShssIUC3DvJRMwSGEddsik1vGbRea9cKxnp2dPXt0v+T45c998ehAbt2YxbDS1DlX2Qiy57/a2Mf1lCMZZSqOcMGb7Yr1guZRquyqB5Al1j7j73tH8xZIKRFBkQY3SCIyi4uzRRu0mM2/8Iu/FFB889t/ef8/vGlUlfW89Kw9HxXFCWWf+ux5YBc2ifdehaERZCLeE0SclyIG/fqf/LsmtI+ePn3y5OlyHX/3X/8XjMKJn08njPC//v7/0KyeTSdy5+XKRfniFz/36Vc+//Of/6UUg5SirAROKYmfCJeq0dCZRmY19bn6YJmhzR2Pg10h5cpIT+89x5hy3FfcD6SZZU2gS+iu60KuVrjsz6GaOzx///d/H6C3337n3s8ee8Hx8QzAdDo5nE9hYTafwIKExBmMa7pAhemOakzWXO0P3cbVp+3VvdH45AvYcPuvXShV9aTxdWHPg4LbP7yI92jrVDmMB1Pf93ut0/2g3JsXNg8BppQ0SFEUTNw0bYgKKveQb7tMXdflPZeX7+rDMt0cQshNCDHG/PgPFh0QgTxmztFgHdAACamCc+CTdlWVMwd4gweMEDabwmVjRQXUgkhLoFxniLAOZdXvFRodv5rypsZFF7fiOsE7EMAhb3KLQi00QQugykUN0kQIwApCYAEEoM31UABuHdFGUMJhsUDymsq1YTrr32vX5c7+4YvrTkFe2/zFeKJ3Z1WDiLLsbF7/fCJCCH7j4jpI1l53gvLxDH/Stm2v7bt5tnzB5N8Oh3f5nrAZRi+KIt90dz7so8R6va7r+jnl4fHB5CN5kQd/oJ2f3+O2YEw0zjY+YsQY84uGEMqyHH6488R9oH2yj33s4+9nFElBACmIEyFtyIMuYsKTRZdgRDWpcEepE5qkXq3OQIAY8QWVlT4HTUjJAWt0I2lMYtCg37G5FRrI1BSJQP2A4OYJe7/1dDlZ3KRWkHFGq8NviRI2xgy7mMDxp+XQw3ZF3OJFbh+bNyZq0EScqRfOsppmFjpH5ISJKBp3YANJUUBQWJiUzdmTn0w4vPfjbyKG11751Je+8IsxybJl40I81u0Ze1m4g8oXIUSX1p504ihZWLTdOsW/euNvV+vIVH/ul75G6l1106QjIrUYIzsmgEytdpVZv+AhhmW3VlXv/eRgetK03WJ9cHBQuVIAIReDKXMSAdCtO+89YgTgvCvLUi2VTgqObMvv/vkfTwpqVqcSOxHcuXlYl47gy3LiuQrqs41ftGSk6OlhGClIzMyUyPrdRkQKNxAp27tM/y2nZMyOXAWzpOqwop4MIjND6qfECicpBbMUrCPSosBitTRMJweHjiaQ2U/fXa7j+r0n8cnT9WSGX/+tfxpCeOn2RCikZNaJd3VESKZiHqiZjBgiuuTuWXNOxWRSOs+eBawhhlXV3Ffl9OBnnstPV/PXPnuwsvbnPjtfRf3J2/f/8jtv1+KFrUT7ymx699iv8Nlf/uVfOTg4WodO2AOFNlBQXRTiRbULSAAZF9GAdImAyntOZdio40tv0ye45Zm3aig9cZ0JXuubZQMYTETEIeNcYiUWR0xgD0D/v9d/8IMf/CDG8JPX73ehjbE5mhRd6F66Vae4Kqswm65FBFgQk3hOSky1cxfKHMQGI4XpVmyT+qMyel5V5WIXaC/uspH9xGY4kC5iupHm56gfAaZJNTuC8OWqkVkkYwDBNK8b9VzeptvZEg1+jxote1rqy6BI0po0JmtwMFIYE4oUyMnUjELTORZxnFJThTONq1bYzw5mB3ePX/3SP3bIl9P03raCechodxYtBtySHzl44HygVwwenvNHCgAmaNHrSVOtSsYv+akaLEISUARSFMPtZrPJUoiO2SshbooOgrSpnahq1B4RMV2bENeiMFjUBBbPGsk1cMT97cOZkRIgyURRicAIAwUtiALO+tdVBUKMXXJibGXhBn7Zex9CAJBB0XXlzOzNkiW8xrZCO9c2n7LhrA0Py/AsVw2LohiQwM6zWRRF13VElNFFWZZmFkJwzg0nN7fHZDh03ZbI2yYjovwuPi4EkuFoVVUZfGYHm+veTj7gvDkHXPT8ksSL7/yL4xk2vNOPBfKllPJBlmWZUmqaZjKZ5Of/iPtkH/vYx9/XyINA2zGvfLWXDgQrHYR9k0IMkbzbRZt9DDHW2/wHuYIjJy5mFhDUVNUN/AkxjJgZhmZtt28QqXvy6FEhtF6v33nnnZuHB96XdT1VE2HfqWaRewG5srCUOS3rQpdaI6/nq4XU9dnZ2dl596nXbsznc891vlEOChw6IjAHGcbh9OW6ZJ8e2GVLidG3Ybg7TKu6Xa3bZmWO2mb17MnjM46Vh4PWRVFWZV0VjpFS7LoO4sayIltJSWNDutCz+9ysEBeF7wdPPvRWDBfYnszGMBPDmcUYQ4wRlOrZvJwcP37SNKvGXHV2dta2bT2t7ty565x479frtWPvC9c2TeZmxkzjdqx0w5ZpFuIw67pOlZMGgjjnqoN5xVb5eVGLpftPHj10GmO7KARlWR4cHJRydOfOXeerEBKBQwihS0VVf4hd94J32wsGAyMENUobbFNE1slktlovspwPMx48eO9HP/qR9/7k9FlKwTFYkgi8Yydl3XcmKkBmTEYGBXinYu1HjOufRy8N11361aVVMrMNUL7w9fZatu3ajtvd85Rp3rc9UKVIHPMWJWMDQXnbdKDJIESZlFEz89VsHTsQhSiSqKgm/6ghX7YEycl0TpRzonld1t6j8BGF+iHSzRXh0PXFJAGQmFidmpcCISEpCtermfGI/yUCUd+TbhAWaELXwAycBxCMbAI1YzBzwZmLtxCD37i+XKG6FhBPzhnROSAOU0JPKQpAFEg8hDLMG5jtjRWtCDoCCi4BGFQKzrpqTsx0WJwBLz2HkBnopvzpufkM5edTgsMww/jnzrkMIVJK+Sc7mbflcum9996nlAac5r3PH0ljl9vnHEk+AOfcmH0aN5R/xDv6GFUO72LnwTRNU1VVCCHjz7yYz8F7H3TnD7dqM/Pef1zvMSM9AG3b5q9l48a78/l37pOP8WD2sY99fBLRS8EPfZLKyFS/vnbnoPTFOw/eE/GzyTSBwpVZuI8H712Ty76ImdjHnh9/uGr1cJfIWIuzJiJLFh1RU9sokd44oBhQupRSWq/X1jWvvvqp5enZdDqvqkrV9bqazEIws9h2pmki3rM4Zi+8jquT02X3bFGWE7cyFo/cghTasuJ8K+k15VVl85mcUgoppVFXSEqJDGTX3k+JCGAR6ucSuzCb1u06du0CKVZ10a6Wrqymk3JalxlUAizinPcxPX9y8oK141i/8armvupGY5Rsw+j2iTksu8Dxxq5NJQM2tZRSdgNvo7RdkFJ9Vd579CRZUdbTI19Mp5Om6ZxjUxRenBTeC1B0fdqlG1RgUDPtB9RkazxgZqnw0oUEsWQBgrKaiitWSysmPq1DtzhL1tyYeY6uKng2m3k5aNsuKaVkhXcEnkzqZGpKppcn7l4QCF3tN776DFtzvAvJ8+a9bM7F6dkz772I3Lt3b1KVi8VivW67rsuWEc6RLzwsmlnSGCN8UeZ6AQMGzUN4lwsHxi/kkfJBkN7zl2j0Wx2/waHZe/O4y34PV8cjhx7aLGCbmweyYwdJC6hJAqkpssdMnjIlkw2laSBNplHDWUfiS2NfTI9ffu3zxO4fO8s31KiGps1MFu08oxkhDLWrD9fF59BXiCQ3mhtgYCki4ASwZIyGQWAHOGUVbsEdKLeiC+AILsIzN5NyBTNED/XQaernezWmqCmzIrvxXr7dlj5ZCpaMSOAScCow6ZtFBSCgA8wBDs4QqfcoLRMAdMAaWLN5WKVUgQogRdJNU02MMQMnEem6znv/vsO+mcB5fhKfMeS4HXzo4cwer0RUFMUA9na+6HQ6zUijLMvVajWZTAb6KN+38pHn3s7rGK1MDGagMkxTfFw7cwBj+aiw6a7c+RJVVWHDcw5k4PMP5sV3/jAfkv/Np3U4qo8YqrpcLufzOYDFYjGbzZ7/8fri+2Qf+9jH31fIN/zLeYqKoQCc55hwOK307u17jx61y1NX1RqCuMl/DKLvuqTtQ9gnfKD8+H1vgi/y4Bij92XlfUoWQoiqXpwUpaWgBlVLltVKAJZmGQiRfXzw7jt/8a2vF9T+xq/9ugcXrmByurlfsHMptsmUyYk4EbEQiMm54vTRe7//P/9vXFW/8KV/4ou6a+HLwpLNZjPibmD58n0wbtLcbMGX70o9DThykhjgQH73qrYZRCLnCu+FiF46nBrS6/d+8tOf/Bix6Zrz6aT8/Odeu33zqPA0m9caQq5yppRsJKdJeRpt26fHg5KH2W7MPz77hrQZinF9mrEV6E8wNovYTO4NPg35DXrnqTosJlNit27af/cnfxbh/vV//l9++uc+24RmPjtcrRciUpbletWcBjUzxwTeCBP16iM5OwQzmEFkakk1KjSEwMIv3bnh6vnRzVcOb366CYzoT95brJ6ed4sT0vPjVz4797e+/Atf/M1f+9rCDuYHR6owpQR0q5bEbTfbZQ2lMfq9diteEjYaCV1ujSvMety8WVcS9gMONFUjNbODg4P5pD47O/vTP/3TFOJf/dX3fvS3rwNw3jNJXZfTWclsRwcTs8p5pNBtDOlsoMhAG4SpNPiq24sBtqsamNgli3IF1/FOlIvdKiu09bnI/9OrHjUb/3SzLNiim93Lm61m3ORzZJZ4o+9CxhtlmqSaAESDqiZYk+SlOy+TK1/5zBd+61/+p+TkHzvLl5PX3F2WQd3zKZ0B8o373D4YrYHYd0szb/paeIFAoIK0KiUhxp5OMxdreHSELsOAoYbgwYoEW6HrECegGWRAP2AunAeRmqbruvsIS7hIXBAXmjg2SehMUkKhYA+awBVGibACGuCQrAFagIG5aKUoDUr9aLZjIoVLcEbMaGPIdM0YRTxnoYaWyAzbho/dnaBiGE8f940MNaTMGmVkgtFM8NVYLpfZArWqqoHpGhoXB1opf73z4HPn6jBbOMDFjwWHNE0zGC4Nq3TdM7dtq6p1XWc89r4H8IF2fm4QHTjV3Av6cU0tMnPGeyGEYRDxupbUnftkGLncxz728Q/m5rudjhtyGzTrdVVNucBLZX3zxqcfnnUPHz+rHHcfiOi7NBFnu5CVXfj1c+7jH8uH+Ys8/yVPvw8An7eDhgQgGZltbOsJLCDg6KDQSKFZtc1qPpmuFo2Am6Y9un0rKeXsFYSUgpmJEJOQQYjZubqsNCZx1aQ+enR68ip5psK7fC9Asug2bSMDpZNv0PkunPHYduQkRjITEFu2lcYIAiiRqPbu6MxONTpCFyKlrmBNHAVpeX7ShRvCMye+YvE/wQAAIABJREFUa1cMMTLJi9ZLKW5aSbNCC22r3O9D4JBuCvI7Ok43P8kyIVvp1lwrBuUOWxdjdEUZieFKKSfKEcyhUzWsV105qWNUU+q62HWdd64oHCl1TEYw3gIP1mwlbkPXn1lSUpA656ImEoQU1l0ogno/Wy9S6AJHrcVWzfnUG1NSVSPvpFgsVoWvXFl6SHCWTe0tW3jzsDk/GNG3E1PZaMV2/JUxzMyiat85xoxuvVoiESN2wczIOKOpGBsRMrDjQsRSigTVOHZzV+5lOTN9ks+bXjqYi3Wm9+Xodn/C7HpAGhs8Xvpt3ndmBhrY4M2vNsczcoPcgfp0O0i51RYybgkwRcZ7ZJvEjBikMSVVVWJEGNj5MhTz6vBOl7hJ/nyVjo7/cbN8gwRL73vy3NGglFKe5fvIab2BFeChyyACDt5BSwOWwVGaU4RGCGNVs9dDB7DmNgOQghUEdHqQ+AAMqiCZfWMQGP1eAxETs7uW6lF4BkRN2jUsui7diE2v6AIHCMgzuUOWQ2Y068oDzgBFAAJgqAU1E2IEBHWdyJgKBJR1OdyKMpNWFMV1IijjLH/cwfj8qszQSDkWcckAJhcUn6MWk48qE30Z+DFzFkoZdsIALZqmGZo8rx7GeGLQOfchFX12lgbKchg1fF+5lAx0h7m44aZ7HYr7QDt/GKvLp/K61fhwkZc9E63YMMPPWcOr+2RP9O1jH/+wIufLfCEXMwBVVQKJSaIhJNw8KOYHdx4+aR6erD+W133OZ8WL0HFj0+0XifFo1viJDZd/nmd4+IMwi84Vuc1k3MMfolKvJ9mbR2c3hPX52ZNHD0pvT997mEKcVtPp5PD2jTr3Noo4Jc43UAi8Kx15Swlqjn2zbL///e8/Pnn207fenRwfJ2VSYudWq1VdTkCpbbur6vBR09gYOm0ihEDeZ69xMyApG0dVEJsaBAKCmWepCpcSvfXmj5mxPH2W2lVdy5e/9Hnm7ktf/Nzx0VwYVelNKSUzUFQwG0HVepnOAT/RZjRuu8hmF04JsiZL31Jn22m9LPVJF9vzLnWBWkwpxphzgLKsb9y8cxKr7//N68+erVWLr3zt16bzmzdu3JrNDoytbUNGyCklg8YIJDUi422762AOySAmYmiCRYuMlCVqCy7vvvYp+KnyvO3SYrl478FpXVi3Or99OMdcf/VX/oklu33r5Wp6AMyLolC1FE2EfFmk2OOKzatkMRp73wvkfYGQ7bpqtibyXbAelhsznBNiPHv27J13T1aL5Xe+8x3n3OP3HqWkInLzeMbMk2k1m1XERkhZEkWEcz/k/8/eu0fbdpV1gr/vm3Oux36cxz33ffMEAnkA8jAEWgTblm4UHcQyxDKgWKK22gN6FJZYatuFZY3RtrSF2q2t3Shj6DCtjAa7hgXDFEgsSEh4BARCHgQSIO/c17nnnL33WmvO+X39x1x7nX2e9ya5iaWeOe5I9tlnn7XXY641v9/3+77fr6VYQRDoOjDXTV99Vrz3pA5zFzS4/mKK96TlPHn23MTE2iFusWrYJuPT/Vl7aahRMFrzCatKrAQIkUiyNSUBEIWtywaDuWjmD196+b7FQ2uj6lO333Hl5Zf8k4Z8d9xxx0c/+tF+vx9CSPV7u3SROeeaprnhhhsOHDjwdKo+PGAZMcl2Tn03JdR5VDxy8sEPffgAsdMIXxljA3pWBBqBABOVgnKMhMAgmGJcYmJBNvTtmYG77YC76KKLLn3ec4eLi4DWVcXMNnM73cbs0WOQ0MNfvOvEXV846MP+UeOqgKAwhIwrayMZI9YK21iB4Y0KiVGwCqXkArmQ5w8aufRf/IgUJkaf1SZmyswf/vCHH3zwwaqqrLWpWXmX0sGubvDtb3/7WaUpZ3NvKfSfTCaf+MQnHnnkkVOnTiXOKl3QyWTS6UBuegylbzx69OgP/dAPjUajfr/f9Rx2D46TJ0/eeOONSdtz2z1JO8DMSfplNBq97nWve/nLX/70J6eIfOUrX/nYxz6W53kq6dxFFDSlUVdXV9/61rcePHgwzeFdgNmTmvkHDx78vu/7vrm5udT32K7oIZwXbq0sS1Xt9XqnTp16//vf3+v1vPc7ZQe2nSd78i17Y2/8wx00839VETUBQoaNxaOnqidOnlIyoOwZxXvn8U92CSXPfWvnQvS1kXQUaik0EmiKlYVAZAwps1oAkMzE0ycfHZa5+KaajAZFvrCwz7Graw82YBuCjxpgEhcXQkydgew4E4vHHnv85JlV31BdSV0JGc1cxgUrZHn5VL/sJcBjjHF5RkRREYIQURRtLediTElJEbGq4NnmtHUNNgND1KZ0rbVENF5dzjMrsfbNJLN87NiSM7Hfc/1eBgl1M3GmNMZYk6dVbJ3r49Y/r7Vj0F2D+xbvzao+dvoibbkmpnqdU9S3bgYhok3TADA2s64o+3Pklk7c/sUHvvnIcHjo6le8xLoesWWbWceTyWruOMuKoiiiD0QwztQkmowfWJM9xLroLFoDehEBg1jZFkKc9+bF9VYnvDaeMFBXa9XauKlW+7lj6h85eIzZLiwe7A33hQkxG4nSRE9R+v1+NCqpXVC1xU1PPqbVKWzeCRHNGqNPmdx07gQkzMSGmDm5yTdV/dhjj5EiRkGUpom8YJkikzOsxBpjtIaZDTMhylT5aarlqxuEcM96r8mOhMx2AeqOaFB2Ivq24My2EvgcMWfS8pktu536gkQVpdQfpprwHpOChTUGiiBDsAI22WBu8bDkc4sHj+7bd3jy0KNf+cpXDh4o/0lDvltvvfWXf/mXU61aap1KhEkSk9g6six72ctetrS01AnEP4UlwbVTiGfnRY8YInjg4U/89h8e8zKngauJbeqTC/1hI30flOIo97VrrGjPQ6OuZf3T0UbTn7/0uRe99lVHLn3J93//d4MIhpOmS14UUJUoZLfn1voKTACDY9/24mNL8w/ecuttH799+fa/21f5XgikoixGYEWNIpAREiUNRjwjGGFlFziMPC3u+3Ief+qHv5+KnoJB1hgWkT/5kz/50Ic+1JGiOwlCYqZEE8A73vGO3XnUDpZ0alpVVT366KNveMMbEs2VqDlMi287X9ptx/33319VVaIEZ21AE66455573vWud6Wn+bbcWpoqsyIovV7vvEA+Y8zNN9/8rne9a1bxrJul205O7/1rXvOaw4cPY2dhz6c28//oj/7oLW95S5ZlnXfFeayl9N7XdX3ttdd+8pOfdM51km7nOE/2gua9sTf+YQ3eLiYC2Isaa0Rw/PTk+OkzVQRxHqG7ml/tGmidHVzxdn/csXm0Bf499QfOWQOGJ1XSuVFIOaqygo1hL2n90uQoDooEQaw4VKtnVizRoOxBY5GXo9HEZTkAUfXeq+HcOSEJTSytc9bGxjdNY4ibpmmCLC7tPz2alP15l2fj8bgsS0NsGMZSjKSq0hpemERidblTIgG3HBYbAFOlmTYUVhIyMIKgqjFKjME3la/Ze08aJuOR+rqXm8yhzA2T5pktMhMjYhBmVqEYY9MEa7kLmlkx3R+CUpK65+1L/aYlVC32k/WyFyRSKhVYrZ/7WSsOESFiazK2Jit6Xmg8jiumrqOKmqzoFb1+CDw/P980jSirknO5iFSTBhqIsqlU28xM04SX2GymFoWZhTgok+kR9xpfr66Ncheq+kwmE2dCPuhJpF45L2pgenUwbEyIYrMcwVRVBWXjSLbLYj8JsLcF58y2sW1ynuwgH7PpdFs6NZrRaHTqxEljjCH4EBHFGJNlJnNExMbAWCLVIEHVqYqBlZbmYhA6OVOsF5TStF3z/KRsdCMjt/FUbPAD3IQeZ3k/pXUaVwDW1guGtvNzj7Ol590zaWoYOC1/BSDECkQiiQggJXaCDGJMNuwN94+Mq6McP3liNBoxhGLzTxryzTLO3bXZKeoF0DRN0snAdmY75zhsYAgbm/JcrY4wG4U20LBP4r7xeBiq3NelIC6Py6hDwyDNYlNpUzD3veNoHp2n/ve/5oU/dj1fcw1cjhCRShlp44K2S88VAUXSaXG49NILL7rowje9Cd96cO2mv7nvLz/iv3zXgbV6GH0Ilc2IzPzqZByMZH1XqVeARAtxJtjVldUD8zmiWmhghqWOkJkFxrtE592vOtJmF4YqlfY1TZMEWuq6nkwmr33taxNu6frFO7A3K7eT0nVlWTZNE2P80z/904svvriTfum+t7usRVHshPdmp8psHut8JYa7FsFupqVqkF0mJ4DUdJdCgd0bSM595ltr3/a2ty0sLFx77bWYisRs3fi56Kx29GCnuCMiWZb963/9rz/5yU8mzNnv90ej0dOfJ3tjb+yN/zKHrNP4IjFSa5bGbHl57I+fWV0ZNR6sNotqgoohOnd0JJuLzbZ5+rUUxK6b2vR8a5942iUcoevVVutS3gSa6XSKWzeyCw7cxJDsHrowO9IUcYKBqKKAEHvv87IgKDOpnxDH0NQyXr754zcx6PLnP++aa67Js2zSeBGJyUmMkZclmBRiQGRt6ikwoLXRiiV3xx13cD688soXVyIhxBArZx1EmlABSEKKvolS63g8VuLOWKi1kaYkQUEgYUreEiHGaEyCVYZsZ9AqhslZNxqtxlAtLy8/ct/dwVeXXHLB0cOXgOqLLjgENJnFZDJyzhV5EUNaFtVaG2NNRExEhonYtCWmU9+zzsZxXUlDplOmrYhTiV1PBBGF0IQQADbGMINYI6AhEDRpiqaUZVGUUX1d48Dh/U3Umz/x6RUzVMovuOQ5c8OlK668MgY+dWaFhaqqGpSFiOQuK4rCJMkbRBHx3lNsQgh1U+fwFhpD1Kmnm7VZhnTuwqSJQeiJE6tq5P4HH73vvvuMiQcXy36ml1105EVXvCQ0/tixy4TdxAcvFGNUoGpqIip6ZVQxMKkPpevsMERRjWqks/W8zZYgdnW867fVRqvJTZPWWVdVE8PsiswY3P/A12L0n/jb/3zb7bc6Y1dXVxno9Xr7Fg80TbN/qWi3HwMxDwYDYwxJ0skjIk3QW0RENcbue7nbqzhj0ZyCopQmFhE92425OTWQGkS3AL/Zpj7dcuzMNk0vlTgFox0glJ2wtBBU2qahtg52Oqpxk+dlEoNhhoSoIYp6CaH2jckLUTl45LA1C/NLR175iu8cD90H/vyD9dpk5dTph7/59e/6jsv3rNif9ZEmzZQQVkKEBEhuA7gB14TaoCaaiJEhOyrsSEXOjBcov3Du6EOjlRNz/Ucl/Df/9t/Q9W9o9pePgAA7yIb745NLeUY3UXBMIqDWirUxz+2Vzx9cfuFL3/LP8NGbv/qHf/TAl758OJ9bXjndm5we9OYl09NnTjuLpfm50fKaZUQQKDpVNEDNlDPyZ/b8Jdf1LMtSA1ie569//esffvjhs+LJLMsmk0n6b57n73znO9/ylrdg2hCY8NUehNgWYzPzO97xjquuuuoFL3hBZ+W3qaiyKz3d9hx2sD8hxrquU0mn9/7P//zP3/ve9yYhHGNM8s/wTyMHuTf2xt74L3lwKk9KzkPKUdVY9sDKOBw/s3ZmHCI7IdsEFRXjckhz/tfhLhe5kanYnWqjp/ot5zdV3UaHiTcDABhSgSpRXhbOIgoBAg2hGmtoKNbqqyZG50y/10uJ0azoAVDitu2NkiefGqDI89h4kcjM3tfG2SAxZaeJbApDU+jMQAq22ZEGxJbqQyd7llzCupLFWYKobRPg9nhSBpyZnUHwoiFklgxHMmpImCIxmIC2QdEyDJQBJlLAKNZVQ0mUbCsYY3TjBd2cEYgdlumYtJkz3alxilJyQovry5kGiSCixnsBu6z0yl4oIgdZY6luJArqugY71dj4VsM8rZwikiz+FAKNECVNNuUETV+ZjCQ0trZZxGytzfrDxdVxA3LMLnhf5Ma5YMy4rsdVMxckwuR1MC4rnCOX5dKMCEzTSyYcSNrFWhFFOuJIt9qU7z4JN0/I7RIls6nwELy1lg2MMdZSVVVlnvX7/eFwGBpPCh8QfUMUnaNpU2WbPUGkVIXawk5Ztz5X2e0GPCuu0y1PgB0/09qo85bck3Q7s30eJ6nLzKqhKnc/bisek/L7Shv8Y3LXQ6QYYzIRIVJjGEQaQS6LZEeV3w/XCEfksAVFP9fL1+pmJY7VryDUe5DvWR+WUqGKn04QSYifBBQJwaAheFCjRBlny/WoLAbz+eJCndVneHVw8Mwrrvqef/suvOAFIJfF4qDhADQi6GpUzu22XQEskAEZ2t7CCIzAxHZ4YFD88Ouf/72vxof/08d//32rX5dXUV41VRZ4v+lxDPWJM5YNOY4RUGYhCENMA0MWxTMKmVWdc3Vd93q9GOMv/MIv3HLLLcaYjtzbNLpeuMlkkpKXAK655ppf/dVfXVlZmZubS1vL83wP7+0yHn744Te96U1/+7d/OxwOO5pu9onfKaluH+QxJw+GpmmYuSzLdCk/9rGP/fiP/3hXU5pkfvbw3t7YG/+IBxGgUbywy4koBZ1e8NipldXKTwI4cwCHFCvKWaK0p7WabNza2bWOaTsImGyQoa1tMm3Y+vlFfeubUlYSUiZSUiiBiZW4qhouMxCc4SDh9BOP1KOVevWJy1/wPFWURcaMPM8liQoStf1Y3JUVckrJkSiz9nqFM9krXnH1ONDJ1SZyK/IuIkJKqsYxlDv9ZMMG4Dj1MFeIYeapplx7qhlsknpnFLQWss2ksoaJlVRIdfXMqclorWmafQuDGMOgX5Zl1pZeiorAMqmiKyTSlDzoOJx0zg1PhUC7KkydErHp2sTpdEosn6xH9qm1EMKcli8mZo1BVCACklYdMkJAzGYwnFOTj8fhzDg+/NjpVax9+8uvPnDgkMvLoFKNVgEpnCUiY9vwPcaopKmNjkWNCuvUlZugoiAGk7KBQpOHA0BEdYxg+9ijTyhlfrKmYRRRXXH5i3Krl13y3Be/8GWTkZa9xXHjQ4xVHBkr1phEDSkQVYkkxNCCyqlzxlkn3qaZnFI22+qObFtGRESKmMKtup7EGP7mox+r6/qb33zgsUcey/PMOZQFz80NhnM9DVHVtyVLlpjNlKwzSaJTVCg58ymnWtyu02eXu0bXnTbo3NM0m09OZ5e9hV+Y/rlR1aS/ukEntr1nganRx8xDaP1jrDPKTzLbzkeObAxqjGHHUbyIeEgMwi5nmPmlw3PiXvTSVxTl0qnlyc2fuDWatXu+/EUEXxi57JLDBxYHe5Dv2R4VwRKSyR4DBohp9gkgyAPygCyCBMSyNlqeK4Y4XRmafxz8RK/38l95J37m+jMDVTtYGAOr6HHCbbzNHD7LQpMbIAfDwwKWAEYpiDav4cYmuHkMr7/+u7/jex79fz/ywP/y23PsliZ+LpqAEdv+OKfl0dowW8gislRd4niCZxbvpZEQmojcdNNN733ve8/64VSBkPKO1tq5ubk/+7M/S94A6TbL8zxBEWv37ojNoyzLyWRijLn77ruvu+66j3/840lmcwej1e1HjDF57qW2yQTC77333re//e3pGvV6vfF4nAB5qjnZO/N7Y2/8Ix2CacESGQYQgeW1uDLxkR0y04iAyFqrSklG8vwmDXdXJjxvxgzne5uzG1FVAnOyISMFMYgMkOcZGzSVD0S549GZE48+/K2+U4aAMBj0+/1+kNjUoQ61c3lHXLS9T9IGpoaJIIaJLV36nIsfP7328KlvwORsE0wjBsiYzBglIyIxRIJxzpFxIUjTNMlgDwxmMEihoqIqhNajrw6eYJLXEWl0hkEK8YA21WRtZZlIXWYzxy6jPM+YTC8vQNY5U1eVKsUIFRWhZMnNVkVjjFOzJUAFGsGGN6qzTEGITAFeMlgnJUjr5ydKFA11i5ooWgCZIF/q8RMB2MSgWjLITjyi2uWRR1nuP3j08JEj3vvV1VURKVzhfZPnORE0JpRFLb4jZlWIErR1fgcJsTKzccIMbv0tDCkJ+RjzohyNTklkq34uJ++bC48erMbjhYV9C4v7ip6JxFEAw6QUQmOMYcMKqNC6iWKbfdkEaXb05SNaP3st+UmbPqMb7U90Ni9MRD40zhlr2Xs6ffr0V+68iw2dPn2yaUDSWAdmZDkPepbIBV8DYHbWuKQqFGMkioZdAvUKZW3FMJNQ7TTqXYea2yHSlJrZBs5t6lHc7Z7dAfXNNF7ybL/PzCd4SizLLjuALb1jTAymZlJ777M8ZwMiUqIY1cNKQ3l/aPKF0GjRX9i//8jEP/7w43fmPF478djozMrhpd6Flx7tF26P1ni2R4J5FkiWByTIkqaLAIGssBU2SoBVmF5/ONRsf7bwOMcz//WLXn7bn+Onv19Kyu1AAMmBTKEVwijqaDPYm0pfr+sNb0xvDsElGLFFm4ltdBZRfA7mgByLsHNYOnbkv/+Za97/2w8dWzqe5SNkE7hl5lFp3cI8KVyEaU3iEYHyGRbUIKLkn/65z33uDW94g7U2OWfsds6ZE30UY6zr+uMf//ixY8eSnmdamZqmSbove/Nz65hMJp3N/c033/xLv/RLyc0iAemunnP3jXRSOpPJpOviu+666x544IH0q6S4IyJ5nu+uuLM39sbe+Ic9NKKVHmEo2GDS4MTyaoCJxK3wuCpDLGKG+CR96jjhkbP+U3lSngtPDu89K6HE7A8pQESUCMA6ZlWKwUGsNL6pyjJfWFhYWFhoQhNjtHkWJAqiaEgkj4iqkIpJWDWhJmutqPdS69RwIQFZntZPImGstIUWBYkkX0DDCRwiCaRMz4moxhiFkGTAVLWu66qqQgikQhoNwxmCBsNqHVzWkUbqfWia0DRi2DFlBAMwk2U2nY3t9OU2Pocb1CM3DFHE5Aeoml7EKVvY/kkIqStwXR0gHbhvgo/isl7Zn28Ey6uVK4eqRoSNcf3+0BgypMZqljM0QqNiqm0DJrbMlmPL8q3HMUxiOBIpMYEBJiFEkLKxpLFx5HNTsV8ZZtR31q/Vw94c28Ir52VBRl1GmWVIIOYuCCROLvMBJJ1fYgfJdomjtlZybsJIW6HL1rtgOOyrxhj9aDQajychyGRcSdCiIGaUubMOkKbxEx/GzuaG3bpoKpjJJjP3qQIiC1I989Zbg2f3qtuIqmy7zzsZCW77/lnv+tYQvn0n2QzS9KZZ/0zcMgvXD0A3W7aoKkTn+r2yzDNnVNXHWIc4aUC2T9lCVuwv+gcW9l/IrrcyGZ1cObUyPj06/sRSWe7vm56VwgbLtBfjPtvDKUiTbzoQAYAYmuYos8IoXIREEjUqVD5WjWluMHz9d130W780uuDgGOU8imIcs9yMDLgXHAjgAOlt1BjbbZ4qANgw/XzKhjGiwQoayxm8X6AMHqgEQ1cz8v/2Fa+76A/u/jf//oFPfm5ROJh6HMYyrgsqhSVwKlMWB9COCkbnZ3jvnXMnTpy44YYbkiJIAmw78ULpiZ/UTcqyfN/73nfZZZelCs9UXpga/Jg5+S7uTdFtAVtq4SvL8jd+4zeuueaaJOWCmRKOnbr42mV+2tCfzvnq6ur3fu/33n///bNGgqnBummaZyVg2ht7Y2/8PT9WVACDCJxaqVfHNWzmo0RSY4wRxFAbhTM2nptv3tbH/qaY6Vz+/KnRcbOGMTtZez1Nom9zsRkTtdtMADkyOELz3HS4+szyiXvvufOuL94xtzC8/vrri7K/Mho3TePyImooiixISPxeK2oJYjAAY6DRJ7mJ0drqffd9dexhHSsZBrVlcaJRoodUoZVJE0XVBCCQsUkqA4CqRBCj7VtLp6LyzVwxyLJchU6fPjOZTJYW56FhMl5dPvkEI5xZPh58XRb9Cy88xqRlWZS9XGPI8yxGY41NDYASYYyBsra4JSRj3uSwgKnEyBSBUNuz10li6Lpz+BQTtQyhiADCbIlSUxnqOhiGtYYZKpS4RDATm7mFpaPHLqw1/9q37qq8uf76H20E/X65srLGjMwyIN7XGsXarKN3pg6KBkRMygAldlHbayKKJgYbITbRikRMTKbfLxH8sM+FNdlSYQlZVlz7vdeSzQIoRh2NlyOocEW/NyyybCxrRFCNIBEhnZotESvBYGq8NJWOjGfNYsx2l21BOxt+3IS3z6wsDwYDjnzzzX9zyy2feuCBhwaDHBp6vZ4zeuzYAWZxBsaSBG9tloo5k4IOADLWcGrh2VSZSdvtJM0Kh27yb9iJW9v2Pt3+4bNjeSeE2hOhwNYCVwWj1fmUqF155+Z7vDPE6n4HorXJmo/BFbmCyRimzBqzuHQsIj987NJrXvkd48Z/8lO3Pn78scZPvnT3Fw+M6udcesHzjj43c/7QgcWlhYU9lu9Zz292L6hNRgSgAWAZZANZTzaQazgL5AwfWj108dLbbrjoD9/THNq3BmdQKBjGsMAAa9BVIMI6YdC54b3Z2yRlQyzgOBqO4BKFNHXPORAQAkoWgQYdlQ5XXXjF//5r9dXPOznnRqur8xUuKIfCspaHiQuAh/d9RDzDHmnOuZWVlR/7sR/7+te/nlDELo18Ca6kunkieutb33rDDTckBZGET1KNYrq19vDeTidw1jiBiK677rpPf/rTdV13mqizFkbbZ6SZnXMJ0cUYf/3Xf/3WW2/13ichgVTzOSv/tTf2xt74RzuIIAJCVBGgbnD6zKoSi1JMCvuAYXIEp9FG/1S/hHYJWzd9cneK4xxR3+bwceO/WYfvbf89qWNJWpibvlpV8xx1HUPdMMNZM9cr5oe9uq6yLKuqSlX7/b6x3DSNyzNtJSVk5iQYIuN9S/0xc6/XM5ayIjOGE0eUlEiTmZuGOLsKdFodM5BPu/66Fk0lAU/mZGuUkonj8TjGWOZ5llnLlDmDGCajVdHQhb9EBuCE4wgMJVVKla1AgmE+7UnqFdQYEdsGORJl3XyNZtmVDa+nTW4dEyMSuoa3FE6kFGdRFMw2z3MyFkoCszoaj5sAMnXtM5dnWcYMkcCk/UGZOE5AplCAPpw0AAAgAElEQVQkHRFYQbq+E0SGmRWIktq6Wl5RY8t+G1bxK5PVx4ysUqi09g55M1HfwMeQ97Ne37kMwU/qapx0vDuYpzQ1MJyZuir0FBit2VbA7nX34+zNld5xzozHY21VNjE/P6jrmoidMXVTiYjG0PiqrkY+VF1v3hS8GSIKKpiJdGfv3K2XdSv3eC7HeC4qL7vj4QTZtoPEjB0sLrbdw00zU0SM1cyRgXpfN00zruq1tUZRuGxBtecln1s4MKmbqMHHSpsRJAycLSw7BMRGRPdYvmd7BFImSokUywBQgwO4IIbhSKxgSc8osmfOxKvf+qP0K2/DQu4Vh9CD8EQwyZHX6AU4zpSQCTAhDJ4M3gNg0lJKHhzBBOQAailsqYqJEd+HkboPV0RZQTZ2sbevfOX/9e+/9eP/ozm5NpysSjXS0owyrVyACJporURrzDN5Apumefe7333bbbe11eHe7y67kgQnnXNXX331e97zHsx4uMcYy7KMU5fYvcLObYe1tq7rDiGnE3jdddfdeeedRVGksszuEuwUNnXK11mWve997/ud3/mdBCaZOYSwtrbWKbik1sG907439sY/XsiHENQyp4Y37zGZVLbs11Gcy8iQRmGIyyx7DXUFM+hioPPWaLdd4d8mTuBpf8Vu3/t0sOs0Z7wxnKWoSmsrwsyDXjk6c/KO226lavRtL3rhZGr2MxwOV9dGNs+SF07aG9NGqInuIyixMZnNJE7G9dgxARiN1kCFRKGpy64xJkaCqrVWW68Kstak3yXT1/WwNaFaakXqk816433VNKqa5y4tBHU9PnHihCWfZ/bwkYODQd8544xNKwWgUTU10wEQ0RgVCqJE4LFosJa7JK/GmPoGt40Qkn7NemzdneMET5Kky0wFIzMTIdFOvmlAkud5URRLB/Y9cWp0/6c+Faifl0svetHz5+eWBKoSssw2fmItZ1kmEtfWVp3LiNp+vZnLygxiEM+UHYKJ2lyqAVEEiSAihhCOHz/uTMhyznN79NDS859zBemAxTprjeVggrXUNI3E4BhZlteQEKOKpNOoqiJx9jyICK2DqHPFQtqJxs7SejPzfFP9ZyqOvfnmm5sm3HvvvadOnQohlHkxGPYG/QIjX5Ylw4tW0MDM3ntjDJFhboMHVQ0+WmuxK/p6UrfYk+LkN7+/hejbsjXeCWTu3jeY5luXJem+N3qfzCJjlLwY5P2BLZeuuPIl5WB/5fnTn/07sHzrwYfG1alRffrY8y666DQtzs1bO5qbm7/4wgvmhnN7Me6zPVykxiCDJ2kARM4jrDYZQgbmip/gwdicapz0jez78pu/58X/8/8QFu2Zyi8VA9/oJAMxSoCdgMWBoYiG64Ht+QaOxsAIdQ47hKE6gAyIYClqZHYEhBDEkKgWYxtcnGQ2UxTAhHwFKnJF8ORREpdqAAuGOi69OrMPJeLhcPSP/s8b/8XPXP6V+y489fCiyukqaj4AHwSXNUnRnEE2f17OVbJhSOm0VHWpqh/84AeTZEvqB+tuj1QZ2KUYO+uF9IGjR4/eeOONm2wVE1wxzyxE/Qc/EhKb7dYTkYceeugHfuAHbrrppmS4l8wSu2fiZDIpiqLL7XXND8z8+c9//qd+6qfSMjxLHnaugHt4b2/sjWdkrIvPTyHDxrdnrKIEgMUzFx6QMRyFxcEDX390mfuL47rizIqKRmFFUJYI0hxZCYSZh8+0JYw2I6Lpi9lCqfXDnJGrmB4ugYlYN29nEyDccArVbnxHKcl9oOUt1+X7RZRcMo8lIplW00FanXlej+1T0RZF2gHjbRffzmdxPB5T5pRMUChTkFjmbHxdGJh6UviTj93/pSuec/iy5xxdi0fXJpkrBk0Udr0QA4CemxMfJYJB1mZk4MU3UhGhVCchEjmN2kRW6RWu0AAGRAKYJKoHsbUEchJjjEEjAMtsyLEKRTWgZHhHCsAkaKmqfYo1aNzUynYcg3dWofB1ycphVB3/Zm7Cxc89UuRclOJsYa11NicY4yyRsrVB0kkhZQV5tJKbsFqowMepYj6TAkEFcVOreRum18QEGFVWgUYlCBFZF6IKiBgxCjcNRzWMoaEmeACRmHmwVjWjYJ9/4fO5nM+5+cytH6Fs8F3f87Ji8UhjslxXIKpRcmNZyVAuJEJBhURNI43X0GhthXt5HmMUaIxOpRAwTGCGQW5VSm4sxDRg27BbyzM38WM/PmWK3qR2NfWKgy9avPQlBJZ+QRIN1MBIg1x7wgpwEyKJ5uSUFQoNSiAmCzBi6waeQHKbN2A7y5BNeeD0GYgIqM1lqCoHYZ6e5yAiEpmYWVQKm41Gq8aYIs+MNQB83Uwa+cLnv5Tl7oFvfO3kqZNFjiJzhRNoc3j/Ios3FiwkUILGZOHBaFU6BaqwzJh6CXaFk0SStGVaBNtaX2hHMydndmbqJqG0NcZbn0yMLdg30ek6U6u5fp8Sujrh9feDY4YgxlCpxqQTEUIgMqoiEqGRSJIEi6uL9DQWpsgAUyQoSRMDMYM0z/NmMnbGhBD6dlFEfCOW2NfZwcMXnBiFQ5c9v1w4eM/993/lC/fO97KHH7o7riwfWTCXH74o428u7eMm2mxwEIPnaf6cvcLOZz+/CUorKiM9CHOgzIBqDAnOWBk1xmXjXn760OCNv/yv0M/q2g+LHgTOkQWCBtrw5OKkByPkfE09cQcw6CGPcD4vJoTg7Jhole1J4CS4tllGrpDsdF9N5objxoquVuNSXdEIQLAMyyCCQcxQW3jAOtc0NRggsQf2/9i/fMdkUIbeYM37QV4O8hLBI6Tn7HlDUMmGIeG9BMw+9rGP3XDDDelXydQbU3sAa23nEt5hia685C/+4i8uuuiiDpbszcOnP2699daf/umfTug6JXRXV1eTFk7Sd8G0lSIxsVVV3X///W94wxtm8fneadwbe+PZW3tSJT9taITh6UJC4Ok/S3gm08HTAj8Accai7dk+H+fABmx6Rk3/pFM868yVZ8rYWI0x1lpmJkBFYghtClLbAkjb6iaymVbFd4O3vLPt8N6LqghS0s1aSwpfTSAhxoZJLSE1QdVNyHKbjGdV1VhyzjFzqplMlJOgdVu11hhn21kAJiIliEgQ8d4HiUpgZjJtGaeXqKqyaw2tbgawpKrW2jzPc5cRqYRoDHtf13VtjVGVEEJy68myzDlnrWVGhzS21mfuwkRte01nuBdp0f8UB3ofY4waBaKcgAGiiITQpKpFY4wxLgQhtoYdmE+ePFX2B8lO3TA1TfXU5t5s0qFtY4u+U0pL62ZVVUVRLC8vLywsdFnvZJv0pLisTezTJn3Inf5k6w4LdN2xqaVUW+Xz9ILJpNW/9k1VNQBCCMYYZ2EtE1GeZ1lmE+xsq2eVVddrg9u9hWzcZ901lqNzOBV07mds92pMbCzCBCQJAjGDGaox3ThEqZ6ZmKkTzlFCZMQ2OSUyLbTO89xZ1ij1pIret3MSSM2Nophf2i+gXn8YQlhZXWaJJH505sQws8McGcSRLiwd9mKGCwdgS1Fuot9j+f4e1l2D1PHGhoHAOaMBMFfAiNZ+3g4m4+ahhfw1f/CbeN7BKE1RFEY5jCpb5JkjQ6kglJInSZr8jhAiOWvhAYUaqg2IybhMAYrIjOmmar3W5MKPzjUlioIzDpKTQwDIBWgAChYAkbEGCFACACKpMlQVWYbv/K+u+dHrP/t//O4FUrJnndTQiIwABbvzk5IWSURQp7d59913v+Utb3HO5Xm+traGjY5wqZ2v1+ulKkTvfefC96Y3venqq69Oui/pibk3Dc/LuPHGG1/60pe+853vTF0Zw+EwLdJ1XVtrvfdpae+g+E/+5E8+/vjj6c2E2Pcs+PbG3ni2lp7ZhmfemDfEs1vqkDqyIEBVQUSUlIjbvXlKiaCZaJXOBnxxbp/cfl1aBzLUlVZKWxJJolDCFLYJp0hVpiUnZNim1izaQDG0ATfrzJa3CT1n3/chGpeRMRpElYxybl2emYz16/d+6dTjD5cmzs3PHz124dKB/eOYB4lBvDJZY4kZqhKVmEzLe8SgwsY445SgMdn1KcCiSWVSvETlpB1JYE4huKiAGNPitI173vpPqWrHmShQNX4cxZTCDlmWlXkOG77x1bupHpcm9Pu9wmUH9+8fDDPDWhRZInlmUoQbG7ckVYvS1uD7rNgPLY+1ruuiCqiAkjUfqahKIBGRaK0l0tpHX4e5xf0v+/ZXTAJu/+znT61OgtoiL01mB70+VJzlc5yxs2TyunImSFWjxA5K0dRVIIQwGo3uuusegnn1q19tOLvggksOHzpaVXUQ7cpXtfWcODtcOad8x4xpOLrIc/oU0elOKhszhTEhBHZcln1mWDbe+9tuu+2uu+6KAbfccnuv72L01tKBpX3MKIs8s2xM8oqPNN14yvJ3ZKMm1c7Z1MHMLbndRd/A+W/O3SjhrI+a7ryR7nImt846gopG1cic/D40hoaI2FpDTGSEAQg0qsZaIyHlvxQKFVISKGLtiQhRjDHWFZl1kaI0QmwPHD6gNjtw4UUvf9VrG84+/snbnjh1Znl5+Z7P317k/IKLDx489pySm6OLc8HooSMXLS0dY7vQaHb6zKk9yPf3MAzggQDbS7hKEKHgBr0854wkTPrZ8//5G/HqF58wVZkVBRhNtMaBCUFAIJNSXp3BKQhwQAwIDHIgwFUxZ0LVwFg3niAvesGDgTwDRfT4CMyarNmitA1ncNI0TT/zoCzd5CwBIIgFGIiiLi9qaTLHCAoNxU/9aO/Tnzz9mb8r62BMAwRQUNhI56dQMvF7qcXLORdj/Lmf+7knnngiJTgBJGjRPRdSPed4PE7pzJREHI1GZVled9113bO1KIpk67c3D58+JieiX/zFX7z00kt/8Ad/sKqqZJiREJ2qJqSX1i1mfvOb3/yJT3xi9lm5h/f2xt541oa2WnzcZvBmAc80dbgZlz1Tu6Lg9ok8qlpEoTwD2jrvYlp/3QXHT7k6YFuh+Z2C3W3rPNfZPJ5KrnQ6fNRpb0z5OiglUJTa2AicdPLTIWxzILIx1NwpBE0oE0ykAjJMMBAliFFqJquZpflhHiarTLS6OllcJLYgjdRigUjUCtsTKxNBKYSQcLcSawId0ETGKkESsDKszFMCcL2wVmfw3gYYo5DtjsS4wlLkVEAYxdcVa+gV+Wh8ug710sBpaOpmkjfaaJyb72Gqvoj1YrwO4LWYZDq3ZVvUtwsNSDKtXkyddARmCxJNXgYxQKNIhIqC67oJwmxzUVM3Me8t9noLaw0Vrr+6NqnrWlWZJMtybbAJ6547CNS0Sxvt0dO5UqgK2Twbj6rk913XtYjmeZl4UUCEdsVv6ydns7v6rAjK7hImRKnNbP3glFtSLnVRpoCNiAETJPZ6PcMWSlVVF0Xm64YIZDTLmIC8MI4NsUoQEbGG0/xMeeRNZvHaarHOHstugJZoF/e8bVNRZwHAO/n4bXgNLyKKaCwTEGOMUZhZhMkQSAmkKhFRVAJpAntpipMqNFUBEhMrVILPTBYbL4Km8lnZqwUSibI+5SXBNE2jYcwyKjKlqu6pL1SHhgYZn+S+6x1YHnNRclBaNNiDfM9+qhVQCLFCoAwBGFlOiBGjkdTheN3IlZcdfsfP+IENpoywUIEoMgtRG6MxpIbbdZHQNQAYB1WQAYu34xpCWB7j7q/hieM4cRJ1xHiC+T4uuxgX7sMlRxe5L6aaDBwRGzGrHCdADvTaZYwtSZbMWRVeWFga9QVnMAaFxWDx5W//uZt/9ufzM9WwVyLWCDUyG2HPC+RzztV1nWVZgmc/8RM/cccdd3RYwjm3urraIYeiKJKxTyKOuh+zLPv2b//2a6+9Nj2GUv5pD++dr5EA+c/+7M++8IUvvOyyy7qVI9XZpga/dBV+7dd+7cMf/nC6rG1dh3N7bXt7Y288ezka8HZBjSS58GfWWmenXVJMJpPW6o0Zrb4HtWogUwO9XWDeOUo1PAXdlE2OXu1rku2goxC15MRsfZ1Ro0lAkhlAi/SmXVM4RyZqp90z7EUQJXOFsxCv0fvxZIVkcuLxhx7+1n2xGl9+xRWH9x8mzqN4IjJMmlRSPTGzMRat8ZwKqUChJEl+U1NgCk7HRQSCy7IAIuIIJRWGaupdVGyAfKxoEdpmVKtKqhhVDTunqhJiPZmsrZ7JSZ947OHR6ceGOV169LkQzA36i/O9GH0rs9lKwCS0R4CkWtIUIwOgVgtxM+GzO+pTTPk9JSgTlDRpzJBKFAkkkaHGMAFro1Gv1++XAy+m6A8mDU6NTn3jocdOnRkdOlpccdW3NT6WZSGxQUzaMBuu7Ca2dhs52e2mJzN3xoAxRme5LMsjR46o0MEjh63JB8WcMcb72DW/7I5wzmWO7S43sulNZQIxT80wJLWqMRGRK/JQN/fcc4+vqy984QsPPfSQr0WjqKLs2UHP9co8hMYZGAMIhARt052ddYTv6OLpd8p2WZItQjIbJ985HPiOD0CS2Ebu08u6eWtTohjrAjZRWTp0qogiEIlJhUg0qEpbEWstIIYIEIYk+xUAJj1amKMPxKTKzpjhgX2jif+2l12Tz+1bC/qVe76m1tz/wH3jldMUqguWhi5MDi/0elb2Dfr75xdDeTSfO+Tc8OSJ1fvuv1vzPcXOv4dUqxCBwZJSfgAMVuu1BQtE5OVwVOgr3vojOHLwTCtTFjQChhACfEBeENoJaAQgdB4lY398mJeoAu59YPVTn737w3/z0Gc+d4CdrSuqfJG5qFI5U/fsaYqhdK965fdd9Mbv7r/uGhiHjK0tk008r69YDGnbXIlIodaYpq4z24vDuaZaKV/znRe99jWn/vpvm+DBAo5b/FKeTiJYO2z2u7/7ux/4wAc6UihVtCfIkbrIkqM6psRRgoXMPDc39/73vz/pc2LqDrenzHleRlL9BnD8+PE3vvGNn/nMZ1LFbNJH7QRdsiz7wAc+8O53vztlAdMFSmItqSJ370zujb3xrAy3KU7aGDnJNFrhc8l5P728pwFYgQhUdaNkdL14raX1+MmQe2el7J4aUMQWuo+ZNm9HAbAqGKwqKu16qUSY5mOZOSlAdOL+G8rApmQLiW7dvR3FAwlk2JjMGvINEEPpXPTjGJvjjz34tXvvnB8OLnzNa2It40mgQo0xho2AooioMNvZx2+KRNMeKiEjqykJwARNhB4ZYySxaek4SXmj3sy6tTe1f4MNlhWsUFEt+0MhCl6IY1NP1pZPBUfLJx+v107bvuv3cg0hd2wtM3WChy1abn3dZ8Xu1ym+6cQmrJvvdY7YNDMTpnob1ArvJFqFQAqC+CAERUAM6aAsg5QXFxfPrI77CyVrtrbWFBTgyqaBwo3W/GWXvQBEVVURy3htuSh663Nvli7G9obmGzwPWpRN1prkGJx+VdeehfMsK4v+YDC3uLDP2kwipxbNPM9nraqUZhgw2uYu2LF5b3t52O3dBYSQQFrK805tDVHXdb/fL4riidPLd955JyQ++OCD3/jGNyRQ04TMoszyQT/PC2ubSKTQCBJmQHg6Ie1Ws4ezthfu0Hm7I7zTjQe4Izjc6C647T7MfoBYiVvZmNShlx5uAkSVREWnhxxIrXOqMWW6GO1dxSrBN4Ydg4SMKFVVU5ZlFU027D/vqpeg6H3j4cfv+uKX2OC+r97DzWS+wNFjh3rWHdq3kLHO9QeD4WJZHqqia0SOL5/+wt/dcdWLL9mLfZ/tQUkNGcgARIChFpnNUY8g9vS4yi45jBv+WchcA7MP5ATGIEo0xoANFKGuxPW4ZYMRgOSvkGc1vvGtx278yBf+7/9n4fjqBb3evtNnFuZ6TT0OiDGSN+gF8Gm61FMutHzy4zf9h/84d/ULX/W//ipe8oKxHzk3yGHTipsWq5R9SbY9imiTLplqA/hirpS15775R7716c8vr5wGE1gi1J4/yJdWxw996EM///M/LyJJsiVhidS8l9r2kqx/ejMtY6kWtK7rv/zLv7z44ovTQzPVc+5RfOdrJPBGRM65r371q69//etvueWW9Gan18LMjzzyyA//8A+n/vLE76UrOxwOO552b+yNvfFMjxkAx7SempMuKGyjIIrPOOQDJ0ynito34EwUTAYp9AHzDCgV2nE/dtLAeLK0xlNcyjd+exead7Wdol01Wts6qSSCSB2e7ehMtNTP7kH57K88k0EqpUP0jWM1iMvLJ3u55EYzR0VmQ4wK67I8Uk1EqQY0uUAxG7CBtPX5xlkDhCipoJAdrxObibJTJC+1FMMqt5yYqna1c0llZIpzhGAIBMQkZo9p+F57ISYRGfQyzTKShiKcVbEqUlmWRpoQG5XMmO4MUAvJtOsJjDPAb73Z7NxD8zY61xZfqQiUlFUExBHrTg1I3ny+CbUPYCfCnOVKblJJVBMisXVRlEjXRivOUlk43fy9ZwmKklehqkYVhhJrJ+8RYxQmtiwiEjTPit5gGAVRRZvIzGBLgIYkS8oJdq3bJ9CTuwVaw4stXpGsjJailimRBZl+pDXam0q2dCLqzrmmaQzBGFPXtRFb5o5ZY/SqxlDkjEhD2kFmQnseSBWdeeB0AiBRyNumiXepAmhhNGibtthzkKjB9o7zirM5fxIgAiVJzwZNYkhColFVGUyp4be99YVSTa4qaSuRmgqsoyBIrKP2syJfOBCET6w2B+cPrdYP+RgWBoPCEjzmCrvQL/xotWqCWtcgM4P9REMfNMu418uNbWIc70G+Z39ogBJgBYiAwQiI8KgqBJksLXzX//SvwoGFVVMcjGQDkjZLJBAra4DADnoTACIAjXxlnc19pEeXn/jffvOb//k2+tbjV07iXO3z8WSMSb02rpx6Q1DNxQ4Du4ZyNQSdO/nogTw/edsdX3zTTx99x9sO/MR1wTaIAsnAiIyJSM5sSImVgRwMbbjINArBRMD3Bu47X3n4jf/dA3/1H8CKENSpefI8X7ot0zMuKWKlVdN7/573vOe3fuu3EpU3mUzSxzq6L8lFTiaT9IfdHcjMV1111e/93u9dc801aRGarefsCKi9ce6RTVe2gRl2Ll24RLF+6lOfetWrXvXHf/zHl19+eXroW2v/4A/+4Fd+5Vc6fJiuV7oiSd6ze0RustnYE/PcG3vjPN/IG00a2jaotimNgirRepAXVPq0XRxzPmzxQCSKSFgdN0GhbFI6XAVEG/g9QYsXntTD6vw+QDbwbOtsAGETVlYmYsOsAKd8PcWk3iKiyYZBVAQKikpIypcxRueyGCORGth1Fmhz8+DWVVW995Wv+1luWfsZr5x+/M4vfFbC6tww+45rrnHWuazgrBeiEgUlAxhVYrbMlEzgoKoaVDVzjpgVMQYhTShbiGBghISFISGIl5aPZRJlUqW2gpOmPVMbDNmmYbFMjyNCFcjykjXGMGlGzROPfuuLn/0UhfHiXNnL9eDi3NFjB0gXytw4S6GuFZs6zVrU0aKTdTEdBiDqd4rdNwoqTkP2djMsbUWekCglpomS7bl6HxooKYkpiuGwP7c0lw2/+fCJG//sL5TL6//5j+4/eESJxqNaxA96fUKj0Ss7TDsc2xttRoekm5+b6lxa9Z7UymUQY6iqyrgizy2zdc4xtCx7ZuSYzNLSAd9oNa7H48k6ZEomAusbnFKhWyDKVtO8DRhpoyf4RjKQ1nv5mLz31jmF+sYTUZZlWWZV5O57vvL4Y4+tnjnz4f/4VxLjaDSKUa0xBw8eyHPu9WxRKMQHX1trk1uKYVZFFImioiKx+94p8t+uWW97DZbWPIVAtIn56w5jB0oGm+bNzNxbr+qk2d9icx2vRCJiEMUYUvGzYadgVRIlFTPlvEFkKQZVVQ2pXxMiAiEi53IytvHSwJf9uaPH9l166fOueOXric1NH/ub8We+0OuXhw8f4Th5zgVHJ6ce3T9X9sqCer1LXvBt/fmlcSWT3tKQFj7ykf/v4QfvW1iwV11+8MLDS3uB79/LyrshFdD2gGcWuRu84uVzr/ueM6YoYew4aWUSAMNGIcgtlAOh8vUc2YimcGwnq/jsvTf9y3/3yi/fezF8rSFSXM0xJo2c1xwDg5WLgF5jrHDDfDynyvJz6+oJ/4TJ+/senBx/128++Ff/6WV//F5ceGAMKanIamTKcKhBwdi+pqcqAZFMVgiYEQE3KK74yRs+dMtHkeUQYoCffFdI9/jrWKD03Hnzm9/8wQ9+MClQp5KY9NvOpDJOHWbTn8QYk7bnq1/96r/+67/u9XrdV8xivD289xSuTkLdCbOlC5HaI5MOajJmuP3226+88srPfe5zL3vZy5j57W9/++///u/PLmxpI90il65a0vbsGNo9Gc+9sTeescVnw+sUOysQQUo0UYwrGVdVlpfDni2npttdhHp+8B4ANanebWWtCcRJ20RUmZjbujaeRpqklNq31oPRTWHoLBs2u6u7hLndj7RDzefOx7v5SxMtibY4EIChFpmkNgkimHUURASioJKSYsokoq1YKhFFu/VLFTvsiUpRODjJIePRyvKohp+sLB/XMD6weMGhQwcSlSotdcKpmFaEBcRqAYhEaxLa0VSOGZpQ100Q9FzGZJLDBFQNsyE2BIZJfGUqBSJVVqhJM4nAbWFOi/RUumA9TTNJpGIIRWEfeeTxydpJ+PGh+dKxPXJ4ab6fzQ1zaxMLIoBhNqEtNkxneB0HJ9RBPKMquTNXsxXvtSGHxhR6axvbKCDe18NBIWJiCGyteAlRyqK/ePgSH/SBh45X4fipU+OXvvQaNUVZ9jOXtXZ7bGMMpIHNBh1O2oIv1ifPNFW9QQJn2rlHoOTraI2JsSYY1RBCFAEZVLWHGmKjSqRs2lMhSoYgraM8ZEO+YgaQn4tYyyZ9l60jRWJNXYeovV7PWltV1Ynjx40x995793333FtXk5WVM0WWFbk1xhgxc/0CFKyBITBRYnJTAoRgEn/c6p1Qun9oHcW1yOpSTCYAACAASURBVGo2HUKbYFpi0tZTWu2hpTk5806SL9qSD9ONXYPdm9sSfTSjQ7vxV6kHNkIZojBMbEk5tj6VlhmdKJKNPpWwpvsGbJgdsa1DnPz/7L1prDTZVS249j7nREROd/immmdX2YXtwmWbwRjafgUNbcRoxCShlqwW9BP+gTD+YfoXP7DMIKFGtATqtjCYh0Bu2jyDUZvJGGx4UJ7KNvZX5aLKVa7xG++UmTGds3f/2JFx805fjS4/6Ht0VZVf3ryREZGRcc7aa+215mUxWhmdOHHyqmuuu+nW2Mr9X3msatonzl+YzWbXnjl1y/VXac2jIiAvRqOVm267s1VOgxPN4NRmU/7jJ7+0EpFRvP7qlWFRTfKGYnW89n3pV9DG1gqILaEvAxIYgRH0lv/h2zAYNaJjBhTRwwGkcBDrfFBCAgYhpxiFlOoZWv38//5/nvny45VW0BRUPCE6aryLlAA/aDUkdopE3HgXmRXwiR91O5nSmHQrxKsc79x7P977f+MX3zYdjFvEVcvjS9Bc2doOFSBTUAiEM0Xt0LDL7rjlxF13wXuwZzPefl5UUi/5M1TwsY997E//9E/NtcmgnXWI9Xhv392zVxHceOONv//7vz8YDI4JvRdlmAmnhV6YenZ3yuTdibYsy8lkUpbl93zP93zsYx/b3t5+3/veR0R5nlvL31F40jot8zyfz+fGB5pS9/jMH4/j8WIObvfili6Qr46okxY5PfX09MLlzShcDFpl+pYbh7267EUDe0vVcwWa2ApUoKLMzNBOU0raiU+VIASnOISdOAzFPXty71AV5VH/XD6Jh7J8vZJu+Q8F2re3dbdNc9vWFIJr21Y1EWlK7bKo88rSsiU/TJWoLBEssZ3Pty5mLm5vbUxG+Wg0OXHiTNsko+IEYO8IrGCAGX6h1dSUVESCY0hU9k1dlrNaoLoyIgsXW5TnnHMMVXC/6CbdtXld7lFTVdczs73bjZL1MCVo7uA0Xj7/1OaFJ1YGfGZt4ql5+S3Xnzg5cax58GVsRSRFBrndhftuO5kBpATw0qI8HTx7VzBX7Hv5QKJwCmMsE5Datp7Pk2h0HLzL5vOyiVg9sbJ66toQ8s9+8a8ff/z8iZPX3H7nbXVLa2trzjlWjoyU2hgTqXrv0xXrpzjMwUUInjpWUDQaF+QcMTPBkZp6EhJTFFFyhgmVmJSJiZghcYFC7GOnZyzm7qc9D1z2h9Ua2HSSULWw9RACsw6KQkRUZHt7s2mah7784JfOfpFBpGAnw7wIIThhH5jgmEQ1IokKOe+JmPoeXu17NRcHA17sKYn09SBZkitc4UgPNukxYHrLPS9b/PYwYfB+s9NnEwhJIPM/EoBVqOtFJTCIDRYaX922JqYlMDMrO2JPLjBktl3xgEajyelrbrjjFa88f+nyP37mrHPuySce80Rxdcgi4/EkNYlcplxMTlxNoSgm6xSKWb31r2fPrjf1NVevnFgtskyvOnMieHe8Gn7pIR8zokASsWNAkQEVBJ43BuHWN7wB8HkUZsBhbk16XY+slWNBgEsQgndApKf+r9+79Lcff12dXfJlHlEkeGgClQrnoKpZAosIceMRWUlTESlLsnliPNlp/TyWA53ONk+m4T/82v/x7d95d3jTtyYAbE15Ctp7lRAgagjQO7Rg+PDa/+m7oYRs6OR5tn/ked5DO6stvfe97zUwYPaPhjoMDR6c/+wZ8+r83d/93euuu87cO1/0lcr/D0fTNH3Bz2xX+unK6L6macyZ07SaOzs773znO/M8N9hWVZVRgkctvIzaNbxnVqvHeO94HI+vxVd5sQDiZZfO4MGeBNjemXtXcAhVY94DXzNxtZlbAk0UgEVJlhWTHYPUOR8cJRo5kr5T3rdQ2zt7LV6/6EJazsG7wnxx2K9kaYO7irHlrdmSV0W0K+QzO6i64L094xiqYiuxhX/N4YnYiycX+x11OCQkJml8kJXVQbl1CZCdnZ26io4LV2B7WoJqF7xqginJYMkRtOjJS8FxFijFxnnrvRO2fiLquKbdNbGIkuoySdUtEfbsqhl2ksJSqHucRkTknRPS1KjqMPMxYzTlMEdVzVIz15iro3k5hTKRB7s8FLP5/GhUL8sfchdGdwDgHUQ4S1xfgjIg5pAviIw4WRlKajWSEpqYBA4+zKpUR5fYCUIiP5xMiByRSmyFQeyDI1KKRKKs7MzU5CjAuQ+hqGWWLC9mCEQgBoMObIe9z4ickiNlEwwvPqLFJ9LzWHooGtGjTuk+Z9FDvrh7IyC898wcQk4UY4yqmuehqiqNiR15pmpeEqOaxcw1WeYHw+Ad1Axixa4yOHJETgmknPapNLWjAImcqpjL5cKY1FnL6EJZ2R3U3j3kg2DvCjgcu2gZR2O5/Qj5kItN2ayBiAhw3epdFCIAO2aCEbAJsMW5OTyx2s0wkUjantf5aMXlo1a8smdfNG0KnOY722hKMDzJuMgHwZPLovjByimEIUIQcO45taWmOWuThUlw6gjznbmAjiHfSz+MUN51UiKAIArnrz5dnLgRTAVcjBJcUoRdapkg5vuiSAmNV59anNv4wn/5k9uZY3t+JC3DkSdRQGXQQlptGcpcewgJAC/iBZnAAdnlyBwQeKB17uGYTw2yL33gz1/1bXdPg8QisOcE8m7RXMEALeortHgCmoDb3/BtKAaWEwFKeO7hH0YEra6uWgvfV7/61Q984AM9zDObzZTSMniw6mlPDI5Go9ls9p73vOeee+5Zfv3xBfcCR3/ODdfZnS6lNBwO5/O5EX0ppdFo1LZtjLFt27/8y7/03ttH8AxTiCqA4XC4s7PDzE3THAs7j8fx+NoMPrDusQo0wJjOMN3ZXlk9UbatJr32+tO0J7odL662UwlliZSSwAlUmXXJ/pH1SmKRbqV1JTB25N3mwIt3VWFHbWfv8/saIhchAQu/UaJd2ws2jY51yJlKFnDEbWzrsgKE1fQpCsR+sW1q0yUyUw/Bq8DA+7ZMkIpdc/aL9z3y4NlT66Mf/MHvz1zmyNdVUsVkvJJI67pkZu0inBzBA+xImXyewVNs2/r800/Mq3pjY+vCxc2mbt/ygz/MzJpip+ggTpqSijVheuqi+YyuMNQky1B7KcK6Kx4QEZNjds5tnr/05Ma5S+cfp2Z+ciW84o6bHDdra5OV1WGCZlnG5EWQmrZBJN0NgegcL5fb4faa4+thVAz2CjuXIR+rtRfahsxvMpVlTRAiKucNHK676fbJysmLF3f+6ZOfU6U68c23vOzMmatvu+02Jt+KNnXlQzDwY2GDxBkOlDj1AJxavq76xUz/LXPsrNPBdW4sTET2HkVRWGydKkNECZ0NTxfCIgcKE7sX/y402qtxPbirh3zl9cDGE1JMySXv/c7OTlnOHn300fe/7/eSxMe/+tU2YjykyTAoZH1tdTDIAzGzKMBMTHDkQADY/Frsu9RhNiJIX0fphV3LdzBZgKul9EflI+DcswF7wBHEnZ3Z7pz0NZ6lD3Kf2SlZ2iPpctLmAuGmjlpGIkmqyk4cObBTUAJHQZPaVvnGW142b9LNt7zs29/8nx74t4f//MMfeeqppz5336eKLPum172eQWvDYn0ynk3LV7/69dPpdLK2WqycItK/+uuPPPjgAyvj0WtffnNWldddf3pQuPl884knHn0tPB9Pg18PxAcHODPFdlAgIEsik9NXIfMgqMIFIEt5B54Ei/6GDECEc4hMqFv8/b1XXZ5n5RQ5jRI50irodo6Z11aVhTJhAYQ6pX0m4lSiS/MsDSVLfng5yXAOV7cbMhNpz330n3D/0+OoW0iXfVQPD7ToWmF3byIcwSDAp+gQhqevSsNBlaACaHyup2QymQDI83xra6uu66qq3vjGNxqWyLIMXRd1a316WDiDLeM9ALPZ7G1ve9vb3/5204iaBPQYPLzwYbY3fdg9Fs14xvipqmUzzGazpmmMgzVutveMvkISg21zZ2fH/sT+3D7043E8jseL+1UGciAAoeszAzPgGZIwzLE2ybe3Lnpqbr3p9NXr6FWdeLF9L62Rb2s6VXTgoSeO2ELOl1+893ZxcDz/qdiIqoMNfkQHHy/tzr4fs7QW4kSczJ/dfhgEUU1CykzkmD2xA40HQ2lqD7JUcyZQFIpCiEyp/6/9MCWm5Fj2PYBgPHCDIlO03svq2iClJqa2LMsYNfjhcLSaRFNq8yKQoy5inZQcec9ZFooiIxUi9axluSOxdiRZoDxzdkjk2GeBvROgTVGgyfq6VcWsIAkHCdJl0kOgunixLJ6R2KSmHOVhVISMNCfVtmZtm7qUtkmpZWbnnDLvkW4eoak71JflIMbbh216VxNWUSSFCJI9GI0HRNbzxiJgl3EYlW3iMK4jJfGzst3eno5Go9F44CghRUmtKUuNylThZwQVh3KAsDy3pY675RRyAtvKx/mMnWN2AMjKCrSrfb0CtrnCyTx4ovZTf4dtfDKZjEajzPnM+Wo298TjwTBJhKTxZJB5tJXG1JKKD8hyHzJSJIa6RSnDwZGQCmmCiEqyI3WLXBNWNVE0Lfrx+suMOigoXfPegVPNh2uk7e06rvtIKHiQH77ydbX8T8vqFJWlzzE5a3hVgSSGkCTLgmSGXekCTSqiLPBReXOrjImVQtNIbFFkRWrT2CfXlFJucJoHbZuqFIHLR36wno9OtfBNTOXO1okBnRpKKM/neYJG7zOivKqYfXHM8r3Uw4CTh0CctVW3sG8tw+d1qymQkIHxVCwV+Lo0yggkoEUaEgRb//SZ4smLTdzeHKZToYieKs8NEzFlRAPhDOxFWJEIwtKyaOcWDTdcn8Zq2tS3DVbKcocZoyoWT27i82fx8usEUsBlEVA0ARmZWJ48jOVThZCySwBz9FlrjLUqOD3Xc7Kzs2MBDMyc5/l3f/d3nzt3zn5lAaODwWA6nR4k0+2/5u/yspe97Ld+67cs4Nsa+az37PiSe4FjPp9b5o9FL3SlR+dSShbFbgxtCMGQtvVwW9XT/DmvAPk6E+eFk6dFaxyf8+NxPL4Gcw/vqzza/xkgjbn315xZbdrZ+mp2agXtAfDzIlc+CVtbW8Q5k1ciRx5dKt3XJ6jzWffy2a9lN19B98UDLJLZASDryDVidszM1pG1eXnjKw89mOd5Wc5TjMzoBCxLaQdYskret0vdb+OIKZbVheDmDz949tL5x5wKK+duKMml6Lz3dZyqa4hEkFLSpJ4pJyq8c7l3wcNT9D6Stg+cvZ+Z52W7sz1Xdnd/+5udc8H5kDkw2WJU2XdsGkGgnS0JHXm6UkoL1awdtyZNklCV052tzfVhNhyg8O14mCfVlckA3pHjKBpjBJwk1CkxeMF57o9hQEeodkK8RTvlrnXHkqyxe3LhmtkrQKXruVLrBkwEqeuyqsuQ5aPxqvJIBNNZFYUf/spjg8Hg1ptvyXJ/cn0NwNbWRlPVPgtsyQiIqiqgpEdePYcFxymW2lWUyWxQLah7v+WM9kpFsnjFBHVkvh+0COLruivxvKo0B9m/ffLFpZfR9vZ2lmVWfH/ggbPnz5+fz+cbGxukIirOoRi49dUV52kyHGXBEyQ2LXtmItVEQmBOScU0uh3VZ7ZNtMTZWoOf1fpdb9m6+JWB5INH0T+1JO88BLjy0tawT9jZ03d6Rc3wgSHJPggyOxklUWITBCgbw0wwIpC442hbQYJj7zznTOHVd98Nztjljz3+1KNfefTfHvi3+Xx+esWPh+MTo2xt7cTJkycpyfr6qcvbDRU6rapzXzgbqMo4rayP1gZ6akJN7i9vnJ/NypAN7vyGu89cde3xgvgln3aXqg0gbhcNAUEdhFyglix+T9rUhDQCizGBAjibEBOQoUIC0ef/7uMvV6ejweakvDhjIlJyAk3kmoxVXUguK1sCaqelQ+kBkixRSPpVl9aK4vrBNdOtC1lRhAYTclt1uvTQv51M3+HgJuJQA14SCOj6o/3uNU2eABUtoxsONhXrHqgjnjtDY6HeBgze9a53ffzjH7fmPevia9t2Op2a4HNZK9gjwBBCnucf+tCHQgiqOhgMrAnBNnLczvfCF0O33XZbWZZf+cpXDGBb16XBM6vI9pLOvjfPKD5T214B9dln+gM/8AMf/OAHbTtYUpAej+NxPF5Ebg0Lk4Rl4NfGNvchalpfG51Ye0ULTUg5vuaS+LIseVx092emBeTbN1s+Q3Pd86Yfj8q7e6Y/W76PLXr5LEO9WynSAo2AhcxZzHvvHRMZ8JKdrY1HHnmECZcvX57Pp8F5kzbUBzzJ7H578EkALo6TVPPp01leXzz38HTr/LjIZ1slokvRtw28962UnLWqsWpnbSJJDsiYs+Cy3Lss09xp4OQ4PfTQQ1mWlWUzndV5VlzcuJz7MBgMRjSwaXQRG0hCILNWXDTDuS42TfbtoWVTmDMHiFSkbdsU9fLFi/PtzVuvufXMSkbtzng0ULiUkmMoU9O0DWkeBs4FACpLzYS6VE2mJSaKFg1yur8cfOUFeg8MTEcsUNLUtPVwOByOxt6PlUfEfjYrt7Z3NrdnWzvT7/zO71oZjx3j8uXLefCTyUREBNaa1kFKETg+Cn4cDrF2qTxadFFK6ntY9u48p5RS0igJHQ7qzCdFDGLjYLvgM4LPfb86hBE9YOwCoCgKZq7rWlUfeuihT33qUyAtZ3NAijx4z6PRaHV1VZEsYjGEoJK8Z0eqyZuw2aIgu6BOVurZvAXQWu6RW7ibdhfDXpMVfvbxYLL3UPoztnzq9jz5HPCeJdTL3rdSZodOgioMViiDyHWvi9JGYWX1LhT5AFxcf/2Nk9WTD3/lq2e/9MAjjzzyxS9+8dSpU99wzRkiOrk2CRmPhtna2ppmw/Hqmk+0NX3sM/d9LujslqtGZ8ZhROUNV61e5tG5s18py60zp2/4xrtev37i1DHke6kHK1gd2BmAC+ASaJCLRx7hW4wD5iQRKNwYBBBDQYKMJZJoxkQAIwfh0SfGG/WpxGkmlxxOVF0ki1BfupBW27j4kPMoIUEJiaFEo3COY5aq3PPoQlZyXp2eTW9qB+0n/gU//58bjM8znRlCpPVoqRznA2yx34EfQwrLFSRGlhMwUAwICmjOQPZcMVbbtv1X6Nd//deN+TFnzl6ZaS8wJNB3l5kssKqqP/iDP7jtttsMchhWNDnisqXksyxx9ZJ6ay27gvWIc84QjoGfPmbgRblODFPZLvVWpS/Wxp/rObnrrrt+/ud//lu+5VsMlRkkizFmWWZiTu+9udLZuerP2Gw2w5Kw09r/sORPrap/9md/9vnPf/5DH/qQ9X/bNo9vFMfjeLzItRvGYUs3ZD4AcNRBi8L6DbC3X+WZR7TJLS3WONwRQspQpBZmUq0KoksuvzRNurI2byI5x8ISm0ExjFEa5wlgiQwhlaAp19S4g7dxwnJrzZ7lqS4D2mXBIR2e67X8mn2o74AqT/ooCBCzaeq4O11Lf6AEYCauKEjTXGheFIOmainSwIdBrIfthtNtpHPDuEktB8pWsvVLMVpPILMuOgOJZdG/RASwMhlT4eVxkRhDnG/PVmpxMfczziSpRq9VYJGorIqaCM7XeUopShKUPtQZu4LJa/Ip5o6beXUia8v5fBDZO4r1zFPjIDmyEchHGjTURqpYW28HaEkP5JRY0JJCE6k4B+eJiCQhqoKKlADlLMtU4ii4aVnV1Xys26VsxHR+GosT6+OSk7S8OjgBdVpTJgISRGUnqkm6GTntE9ku7BUXuYBd1FUDaziB5YYTSYcfUmqjCiDslFlTSqIxcqaaVKLj6CiKRCXlLKsSIQVWNxhPykbHo1VNlyB1yLK6nrv1laqq/GDcilTN7jStnV5RvLTEpKoRyRM776CSUmpT9BwceYniEnkBEH0gkUg0IXcJviUCIReFo0xkNcqEQcJzRRRiZWKvVCN4DkTkOSVNqWHyCZGcqiYDSQvdMRFIkPYFmaDnRo2txRKnJ8FcYAzKWjyGxYpUZcmqeZ7H1KilcXBWt3Xbpslkta1j5nOCaBJS5Uw8Q1ItaV4UOdB4n6emCo7ZVliERABSi5YW6m4LCyEQBFGSyTcXnC1b32vvY6RIRHYgmshb1MNeFOeWQCPbhjuToWVyT2mpgmBPpr33iAKL8D1B6mxjqbshkJ1FIiIHUVUtw9wzFYmLlklFVVtQgghDoEnUkQRxXr1LtB0ImrLc17OZZ0KCd8NKcg5nZk2u4UTIN33aOu3Ltfax9Tk4H47QVLFoUGy3nAce5OBy4yQ9dUIfSc1OwVcL8qYY7GRDbbLg8612Q11NWYI7lr19HSbe/f9aTI1LWGLX+7n/nfT2Lcb1eQdUZa0JkIjktbsEZWmmIgvLwd7KLphUlDBsGUrJvmKL4dl/6eyDZwQ5qFUggZWlLzRiqfarS4ezlJbyPIquPdAyfPWMakCTFKqqAY+3v/3tP/zDP2w1JJMUGiaxXpTnxPLte7GBuivshpVge1OTvtvthY9l+xkzMv16pZObqvP1r3/9H/3RH/3kT/6kMXj2SRkk9t73asyjELJZcc7nczulRVFMp9MQwjve8Y577rnnqaee6nP/vi6w9ngcj+PxAktDQCJ0wW16CNzk7mXkGSins9i2WcibpA7K3qXYooM1C4UnKRTy3CqIfIX7+aGBEy9cBrKsJVneWhbIAVHIOV/XbT2bbly8lObV+acee/DBs5Ohu+O269dXbteEpmyJ/KnMWBtlswBdChtTApSVdzuacoeUUoxRJRGRJ2Z0WbWqFqenot2S3WseVVQgnd4sQhtII1JRihBl9lA3mzd13TJ55j3VUu2a+KCaQA4QEPU6PFUisMWh2WcnRBAOIVg2OkG8Y4n14489ev7pJ69Z87fecuM115xhilnwo9HAU5AoBFbSLgUKqpqsVVIVtFdZt5xmftinz0t8i6ixZgSCLsxfbLniVIjYpVSptKCUNJJzdR0Ho5Usn5w5c6PLJn/ywT8/d27j9ttf/jM/8zPb29unT5+u6zrGKAKLINrHiS26Qw9Jj+x56WecyqkTDHeZ7M6RwnH3Cat9NMzcqWYX0Q49vKErUouHSp/686lI0C4uawlvoWmaLAuxbqq6LIrc2uigaWdr6/3vf/9sNvvy/Wc3NzcJUhQhD259fXVQBM+SFyGlKJJSah3RwQj4Xcysurd3MTwHflLsoBKRWzoJiZT35aQvFq6CK6Ys7Dlde9nB/lwxs4JUBJ2XUCQrxxCzpckTs5UjtNvOomJke+ySalnNAbQc1k9fXVdy512vvfPV31xJ9k+f/FTIhl/+8v2f+eTHbzgRXnvXjaPC3XxqvLld3Xzry1NxonEr48lq1cQP/D9/Uu1cGof2xIlT48Gpa686medhNpt++t5Pk1v7ru/+H0+fvsqF/JWvenUYrR7bt3z9UR8DobuRdzcrDw5gLLyq7PldmTYARRBNTVO51IBaJIIIkAhKkhjCIoS0iEi1TuvuTRSs7ASjhr1wYnN26SaawGHr8gYAD4wS0ALq1GoigF+Go8v11mX/NDznGbRrSnbOHpgm8wovHgwGdV0bE5jn+Qc+8IGHH364aRoLacDC4bNpmhc4nT9jK6DtcE8nppRerFa0GGNZlsabLYcjvfRXa13XZqf5Ez/xE+9617sMb6eUBoOBKWntkO1cHbWHfTSfofHpdOqce+Mb3/grv/IrRHT+/Pm1tbUQwvLBHo/jcTz+/SC+CLUpSPYUMc0mgYNySAgtZ5E4AbNZKU0KLmOAiTLPEhuHxEi26BdSJVE6mKCFo9eye2Ibnge0e27zxYG+oOWIbSLyAClI2SNwovFgQFISzVWmPmA6nTbRNbFoU65+nDiH1JAaUqnUkmqRUqQEamgDbYCGuhfUmqokVZIqtvO2LRlNyBQUq3oaUxVTlaRsZZ6kjqlstUqpVU3mtqJMItLEtq5rFYotmoZJC6ZCxTV1nNeV9945YtdxKQkqSCBhtT7GvsdM1EgPtXYUjkJtgogqcdO2IsKMJI1o6516ToPCxVg5pBRbRgIisSoiUQKUSDvLUxJ7a+zlaQ8aseDoPHHr8lJNqgmQheVbZwdCRG0bLTrRB+8CCyDqXBiWJQkG49WrKQyqVsq64jyklLIsm06nVVXleW4RtZ0R614st1RZ4D0xgOSW9/nAgcgC5S/CDKlbYPTpjiA1wvPQcvYVXFgOylwP8n59PpYiKZJgAcFIieAcZ1lG3oXgU7Lz2V3zVVWp6mg0KopMRNu2Lcsyto2ZKew6M+0pIuwxO9l3DpeB39K3a292AhIO92VNh2g+u7MqR8VRHHieDwPncsg3nRcOqBBYaASJ5wAgqVjaeoKKqn1prPRlf5KQBKkYjNiFeStlBPJJlZwvJmXTZlk2n22SlOMCo4Kbcpqa8lKJWKyWFOaJI2dVFHgPcNM0AA8Gw7psvctGg5UiGw+KlaZpQshjK1VVt23yx+YWX4eZkZbmJWUrZXTWLNwhpy55VrjXiljz8tIVCm9yb0LLGkUM6WHRttvFmegu6deF7yqkKx9yHrVmjsSZwguEAXDbpMn6SSi1SOvOYQrkLFDbN78839qEt5wWiEUgyXMchhOMtevzvo8i+pi5LEt7jUkBL1y48FM/9VP/8A//YL8aDAZt21q69/Or1/ahcyY+vPJu2wuM33POmfvoCx/e+zzP8zxvmmY5of6lv2KLolhdXTXY9ou/+Iuf+cxn/uqv/gqApec550yCa9zsFUSwZvpi+LAoirW1tT/7sz8DkGVZURSbm5tfL0x7PI7H8XjxhhAWNUKjeFQZlICGwAQBtncgLZgzVaVE3sF1UV2pW9uZ3wfAR+O9PZ7pS8TOFZr06PlBuyNw3WIGlyNflkSisJDU4j2yoA99+Qvz+WUPuevVt7PmN1x/c5YN7UBSaj3voIugR29b2i+UzSneup0AoFvXJhK1qUely0brQqs7OxAHwAmrQOAITkgYEWhU0VmTKwAAIABJREFUWpIUECSxJmL2SWPZzJPUeXBswlWIKkSiaiJyZvvZdZwRSIggULYnlfpFvOsWDN557+r5vGkrT+1s52JbbZ28bi3LZFj48ShjSiSpbuoiG0ETlCCqJNBkwJL3dMV1wl2iw9PSlo06FAoynxYFwI6IKCWYLTQRMVMWcu+pbrSuZ4lSTHDeXX3tLbM5qjZ85r4HdqrqzDXXn77uhsF4GEKwpYXJkeq6xZJAaR9yoKU+NJHei1pBtIiSX754Dl81LaEgiIpI5CMWLeb10pnZdDY2e0XOe1c4h6LlBXQxk1Ul7ojl/vUppRgbMDnHAnrskUcvbWxeuHDh8ccfHxb5uXPn2qaeTEZ5cEQphAAyAwr1rnMQYtGDcZrLLYv9l6s/CnQCc+pAl/Iiju/wA+zR/sKxM4GWqzNy8ITsLSJ1DK3uMcCRvZ9sWuyVkJJCOkIdMGkqq0Q40RRJPUHsS8LEC0aEDSCqkiIRitV119Kdd32zz1cub80ffORxJfdvDz1Q7mzEeuvkJKyP/frK6MypdX/q1lCMaz8RPxyvrJ3f2JbUJrFP361NVuaU5tNquj0HcOvNdyAfnFg/NVpZGQzHUZBEjiHfSz4fQrlrGea+09s+hkSmNjB4x12l1HTN+y5tAoi82j0sKpDcboiCksXXihLrAvixms6TWbvrXkHCSARWhISWWIASSfMMGmuIkLOdyeDsXhq6+xMvO2Kl3lrG2Hh9zjxf78jivTfJ3xV0jAYt+oa9uq7zPL/33nt/5Ed+5MMf/rCRSCGEvq/MZAPPHvLtuxNdWV+6fPOKMaaUnnzyyRflOmnbdnt7O8YoIn1U3ddF21lV1Ww2a9s2z/OiKP74j//4Fa94xcbGhvVtG91ndb48z3s279BzawpYs/T86Ec/OplM+jZOE4gavjUV6PG94ngcj383gzx2Tc95WQqlSdSTgIi6QIONjdKHgarGdnGzjW1wZB5h0q/MaHHz1Svze8+c1f5Cnn+G1+jhSWiqCOyc87lHNW9SXdbN9KEvf6FpNq+/9qpvuvvNjsZFvu79MIG8Z2ZA686lE7sGlSmlXSSzJFxMSKym+nOqKjERqT3uCKNuMnMAAtciFBMJGICjFtSyiqY0yFYoZfW8VYLzoq5RNJdm26TwDJAkJbUkXu7ZGHWAUygrKRGpLTA6nWfHpKFp6jzPM4c2VtuXnoLUqZnmXp1Layvj9bXJeBTqZs5O88wDkZg0ESgtrOIgJH7PJ74cVq6LRr7DJ/FOFcVd5gGYO3PO3jElcdXMc/Ls4J0nMJwDDU6cvO76m66+/8FHP/Ev/0ze3fnKl49XRiurwxBCD0jKsgR4MBhYlfMwgrEzfuxdN8VIIN7DaO3Drsaw2ZVPXZediEhMSSQaVF2mwrDAkwQSkT4Tcsk89hCwd4WoBiIyYtICIWQh4SKispwVRRFCIMj6+mpd1/d9/rPnn740n88fe/SR8XgcPAdfZJlfX1uBpixzmXPsurgLIqeq5gTITKrWm8eALq2jdtuEjjQcJdl7jItvpXZfup5KNdS3+1fKR5QJ9v9z6fn+T3r0uYT9FJqs3G+3NgE5QJm50zgwJTJDTqiCmY3LETXVsipUGVXU8WDcQm5/1WujFsXFjYe+8mhqqwfOfl7b7atPjm65/sTJUTYuwqAYDq6+rRXKVk/l4xPzWjZ3tgd5aGNdDLKynDrnVkbjy5c2Hejmm2+96+7XSMhuvPGmrBgqoa5r78Mx5Pu6oL4FhMKSWJNh0nVHiycJiZc68Zb65UBoWH1e+CYBib1rfBzuK1N0b8V9jx8vvIhMcFx7tMQKkKqZJUUG54UOM+TeIcyBSQAU+WJ/SREsrWGvunmZfjxyXj569NKFuq5N8rcvdX15GMzrH9h/vfcf+chH3vGOd/zqr/5q7/b5nMDeoTPHsySdTJFof/KFL3zhxYJ8DzzwwLJx5Qt0qHshYzKZ2Mls23Z9ff1v//ZvX/3qVwMYDAZlWZZlaUsNM/A8FCSnlIqisPmvbduPfOQjd95553w+Hw6HJpgRkaZpTDJ6jPeOx/H49zUU4WCbehdYh0hKDKeEBMwr7JT1YDCQlNqm8d6DOoNlEVWSDkL1QQiL0viub98V74FXQHQvlnfzgS3xXkKge01KbUxwmjlongfvQhaws7HVlIMscHABQJ4PqiZGaRVKPLDzxrQbQSadzG+xkF2CPY1EAnnyIERuVNXBmROG5afbRoQoUVK4BAf1xCocoDU0eXaRR9BMck6prnSaUgoZBTPRMSXk4pg7ksqIGuoQQoJQ5zDZdTcRKEIlyXA4Uo1NPQtOgydtkqd4aeO8v27sWAiRyAd2pPDBpUgLB9RONSOHrPltrdHrDw+0Y1laAy1hAwsFJDN4VIWAiNjZUQVPjASm2MYqiii3qS1boNayoaQBAgp5FdNA2brrvfc2FRqGmc/nyymyRCSiIrJr67+rsdxVY+7pZ1OnGhf5hbKL+gCLBzR5akcUcmdP2ifR99sxDS12cyqOrGjvQZh9+1+v6uyq3gpHrJ0wVaCD0RCaCGibdnt7e/3E2tr66qULl0VilmVVOcuyAGhsqhgL7xgk1kcqMbHb9VzZ9yXqBZ/74ygWpY2lP9yv015OU+DdbcoCcnfL3t0vJvowd6TlywYJu/eWw0Dg4hNZ7gM0OM7MBMesIt1bMwhRHEiYhaVVM2GkpUvYnnLKUEI+XtkqW5+t1uJDNi6bjapqRoGc1NK27XQzjlSHJwbDk6FYbXjoi4H4YVSum8YFT6QpNbPtzWvWhsyURJxzZVlv7kwlUXQo61a49S4riqGKHkO+/14mTCwiXZOhPgCEFsgXHdfOYbdq4dCCsb6e+cyB1IWYqmVpAEGsImiM3zLq60ftoCROSNl8yJDgmtxfe8fL7KsTAWRAUruQbf9s6lHjtXe9sg6Bm89+mGULgOFw+Pu///s/+qM/alji0BcbrrAHdpPqPf1/53d+55577nnLW95i6tDnkdCwjFisUfAKfKMBFQsnwEKg+NRTT70oV8RwOLz//vuzLOvtQ79eTW7M7L2fzWbWvFeW5Stf+coPf/jDP/ADP1DXtTGQtocxxisQfebtCeA973nPm970JjtGA+2GGM0Gxvq5e6fW43E8jsd//yPtnQTYJhwVqDhNAJMqkU+C7a2NxEWjXgFhB3aLniuLKobZtIvykq/YIdZgCzKHnzlY4UXv4jtsAwvbw6WmIJHhYOBIzp17+oEvfqrw5ZkT6zdfs3rq5Pr6ZLy9XT/2+JOKrGqlGBYgaRduhI52O7Wcc7umD2TR27uHz8zOd+1exsZo51xBHT5kBuBQijoVrxSI1HGE1tCIFh7bLEPncnDbxM1Gt1zenhyeMscTBSt1mlIVCETJqYJISDojChe0bdskSkSOcmXWGGNKzc72eFiktr186cLZz38m1/iKl91y9513DAsZDEPunWf2ITM9joLogL6R4ETi4qPhxUVywI+jc+031LQI+aZFxYGsv8v0eF1bHIRUdZilpq1STJpw6uQ1p6+6yWVrX7r/sVn1eB3dqdOnOQ93vPyV2cCzw87Oju2qzfuDQd7riZYb0gydKbpgOVIGEpMnT0SOlJh50QC4fLRHuokwm6qpu873xuX1AJKWPWMORXr7rnCbiw94z1AfD+iIQCopRTG5U4TqcFjEVj/yl/+viPz1X//lxoXNsizLeVkUfjDIR4PBYBBWJuOUWkfqvJJqklZVVJFSyjhnNku8nqfUXWOnpXbIg1F7S0enB7+z+xd7ZF5C2qM+1eXYT96D9w4sebDrf7Pvc5FlveeiqRIQVo4iAkECOCVy7Jxv0SrUMTmwJkVaZAM6gvPsWJhuvf0bXnP3t/hs7V/u/cLWdv30k0899siDOxtP3HXH1evjM6MMhHjDDTdff+Mr2qg7xUpZVR/9+N9ubu/ceOONt7/sZu/99decrieUU/vU008Epu97y/eurayL8k033TKNcbwyCT5vRWJKdRuP7Vte6kHLTd96sIi1qNKwBZ72Twl1ie0Ao1EIGCfWaTSMlDvyvkxOsOfHSgl99YKgpiqmXQmoV/GqLasQnHJkPldXN7zqTqTWMvzgITlV0EQC6sBnt1fmwA0BxEFcF6b5fM6J1cmcc/P5/K1vfeu73vWuqqqOmoOtAdUa7UwKaB2ARVGUZfn93//9jz/+uOUrPG+XS7sbOueyLOvapo/AMLZ9238R2d7evvfee1+cJVRK9913n8Ekc8jEs7CT+RpBvp2dnRCCiVgGg0GM8S1vecsv/MIvWFii0XdW+zwK7xluZOa3vvWt73znO4uisLOX53lZlrPZrO8JZOZjvHc8jse/ryGLn2WIhi5Q1sgZYSC1Us5mlGd1SpWIukzYKTlil0SUlmcQJjM70COkFso2lz4/0u/5z+CHmXPufxcSkJAnQVvHWTEkUCuxPrl+qp1HJ17bOM45c21qNlK7yZjXs00vG142gm4u/3jZCLoRdMPLZpAtexx0I5OtkZ+O/DSkTarPU32e4yU0F1y67ONlTpc4XXLpso+XfNzItcml9jIPcRbizLdTezB2ceziwJWZbg9oOvDzDJsyP+fJOTDBETkBKRjMItDISECCJqiSJCQVdVEoRW0SktBCjSICIKU2pib3rvBOJaa6vnThoqZmWGTOBU2yG+2z0N0p9WDGGZBb9MLF/fYtejBru+sp3EO7kSQkkWgKTGYOzjtn0GuapCJSQpZiiK2fz6IKt22bUtumpq7r4PMQBrFlm+itQBlCsLyi3mJ66SLc9SVZXMfepj/zMqEuxpCPItyWHu8629n8uMzIHRzPmWg4bESNcYk9k4WZCgDmzqVcJMamJkVVlSnFovCQmAcHxLoqm6bKPKsmS+u15OTgPGnX+b9M6x00a7Fj2Rev9YxHd8UXyCHPmAvRXrx3qLbzCN24VROUSB0xkZo7rEhMqVURVjCTEgtUAAJHURFRsZW0Bzn4nEIRilWfj6tGZ7NykOfa1pfOP76WUa5NO93SZj4eDskPdlqfr90AIHivqU31nFOdk2icOWqKgOBkOMzAWjb19nwWijyKDIaT2Gor0rSpaWJRFMcs30sP+UB9L9zu9JiSRM+u1hqUK7MIooDdnhInWaMc2yYIml75vd/15Hv/y9XkTjYDYi2KoqlqS04D2TWHqGa22/X1aZfcwIPA1bwsgptRqykV5CvlclwUr34FhNYRGtXEtBlLsI9w7uB3ikSRRGJOATE1CZpl+XN37Ozb8wxfvec97zl79uxf/MVf2J3ebpd9VluvddyX2tcn173hDW+47777zpw507at4ZAYo9m99DzeUXl99ivLHgBw2223WVXvqKQ4Iyftt7ZjKaVPf/rTd999t+1PTzb2iQsHt2A3OHt9v4cPP/xwf0T9XfIKAeX2gjvvvLO/W1kN8kUBn8xsfKPRcbbZX/u1X3vooYc++MEPVlVl7F9PRfbdfZYoaAxe0zSvec1rfu/3fs921TZoL7Y/7MWxx3eJ43E8/p3NawJmqEITnLPmGQEEsUEI2rbq8lmbnjx/MSonYsqcg7CqmOM/CKpuqRxq1hak7ohK/GKRR/uf6dRWC5XasiPXs0dx+zuFjlxZUv9yE5UxO3ZICW3bCknhQtvMnnr64en0Qr298fKbb7r2jletjUaPPfzIZDIqp0/WdZvgZltTKGssTbYIqzMqExH2RrH3D1g5ds+ItV0JSz8RmBqHqGvmKJMwBeIM4CQxaesoekp1QqIciVRJqG1ks5FN4iatfYNzQZTaJiZ0vXkKgLizkISSKpMy+5RKkAIqEmNsACbi0WjY1uXFC+e0ns+2zpMKSzqxvro+Ga+MXeaDSiLyIpoSQvAWo6cCWwmgk9gtL/35gPkkLTgi7RvCjTEmIIkAmiAd9dfpFlOKmsAqUNXgS4JWVRyMrsr8iqa8inrx8qVp1U5WT7z8FbdFgYpoi4zzlmKP7gzpFUVhM3Ifp75Endknhb0IR2wN0Bu/sSMRId7TZHjwehbZ71baoSmAiL33TR0NFRNZL5kdbX9pHkL69aKhfYaoRGS4zFYm9rz3nkmzLL9w4cJ0e/NL//pFZt7cuswQRzoeFyLiHRV5FoIjTXUdfeDMBQAxNU1VG/AzBLh8gPsc8pbL9P15O3RVsNznsnQxPMN3/LCuSz303Q+SrqpJoM4571mVrIKQUlKIKrnO0JYZBDEbWyzQskZSJM3DQIV2ZvN8lJMf3PSy21bXTrjVqx9/7Fzwo0cf/ooHuVjdfHot0+lqweur60RYXzs5XL3Kr1712Eb51a+eBRAQV3LOOTqZSawzlobiZDK4+eabYtOsn1o/ceIMk+fMK3uoNm1SJfYhpWP7lq8H5NtPUBMSomNGjN45QGrVRJQxd9ZnbLdbcUAEg9A2kgfFeDj+3u84/xcfDl89d1O29rSUVdl450eDPDVtFRvnvMtC0gTdVXgK4BRC0uzMxllRVbMwGeYxy1o3Zd1aGeGulyPPKEoOl5wUPswRFQTiBbO3KxgnUK6E6Q6KcZa7koD0fEBFlmVEZFpNEfnDP/zD22+//fz58wYGjNCzdPKj0FeMcTAYNE1z4cKFH/qhH/qbv/mb4XBoN0fvvcE/kxFeAfLZ2y3LKW0Lz+lw/v7v//51r3tdlmX2h+ZUeYXUF+dc0zT2pnbTiTF+4hOf6PWNdmawSDi4QsVuPB7b6Xqx8N6Vx/ve976zZ8+ePXvWSp5ZlpmBtVmqppR6yWvbtjfccMMHP/hBs2zpMy2OTYOPx/H4DzACmW2zJiQymZ5RfOxBXh2LC9vTZhYpIjSpcWSe82AIJEGFRNk7kt36OqXF6tDtXYQpHRIVdIRRZ69qO+oO/AJowF3DtN2HqiJmRcaEdOny0w71fH75M5/9byuh+LHv+/4MvHHh3Gxja7Z5/tKFx5ThQ0FxnIRZGnSmf4wFHdTvfx/O3p2S5X8uZrOeZFsYitLCDybBeUInkGEkpjYQxbZ2cBKTSIRLEbOEEi7G60RFwI6JiR2xd568klpRkpiZPDFIIJpYocoOUM6870gt54aeH/jXJy6ff6JwOgrB8XAyGq+trBZFDCFPqWVyosLkqdMkQcmYOjNk5L6/ZHmK7qwOtLd23FOCJkJaQgK8WI8wZAF9RFXJwvrQgr33fjI5lWhlXmkENje3L2xcXj2x+qpXvmJeNp44Nim2cHx4UeAK2W57aw2HLjn4YHvb8qy+eFIPwI8e6uhefux5Utb9yEJmORYGz5g5eB9CyDKfUrp4/tyTTzz+2c9+Ni/C5uam1JoFFPnYezcej0NwjpRIk7S0oG0ZJOQOjcQ8dBmz9HhfVWW/rnvBlx5i3dk3OvZFgQOn/Yh1qlWdFnC5v7A65nnvnSSlxCDLvkzJBMciRIEdSFSZFGzOhkreZ3WSjPO1U2ca0XMXN//zz/3w+UsXH35iZ2N7U2Tzy1/83CDjtUF2ZjUfB3f1iXWi5sSZ09ff8vKZO5myyZMXz9/3qY8752649rqrrz3FqJrp5eDgqW0Rr7rqute87jWsfOONNyfhGIUz16RdmonhYO2Vx+OlHfs8YaEEZYam6qmnMa0hdtNjVTgBsMcuxZr9hhmHSuAIb/7my7dfHU+f2mnmYTAU4mjxrKqjbFBkeWrapf49o/u6y3+8vto2zSjk0kQuk8RIk/XX/tgP4tbrQNFSTFDVARj0b097/VkIgsQpXv7yw2gFmtqu2/z5oL4euZmS4ad/+qctpc2gmh3UUXivR2uWTvu5z33ul37pl6qqMuRjLWfm8Pls9sT4Q1Merq+vP1fe6cMf/jAAe1MrlV0B23jvrQXcGhrbtq3rOsuy97///X31q//bo/bEuEQzvOlrY1c4Vy/KiDFOJpMPfehD119/fVVVhveyLLP9t89xqcNB3/e+991yyy1VVfVs53Ekw/E4Hv9BRjVDrIDoHMGxtbaJKDikhMT5rMWFnWrWUq1ZEZhJKEWJlcSWIN57k8crm6tk11+uSqq0L8Rs0QJ0cOVqIX972LArUHyHJps9P0C47PRgqWXe+yJzTKkICC6N8tA29c7WNoSKPHfErO0oQ0Ct7bZUW2m2aZpJJEVSShYwJo68I+/VOTjP7IgckWf26uxJB/LKDGaQV1p0dpATckpO2SkzqdPI2pDUrA1L6xQsKXdwKEm3JF6OzSVppyzCwqydb5wyETklNsdBB0dwqurQCfUFGrVrZvPEDGIiaWM13WqrmdM4GRVFYM9SV3NNLUjyInfOMXtVp2rhdaS6cKnrPjXX59otzvCSGFJpP+pe+iA6J49u0U6sTNL10xBEkUgTKILivKwTkISjONHQNGAezMo6z3MiTal1DBFxcA68T0K5L/hu6cHyy/YtsOnoHPZD+0f2XZxYlkHue3zoBblPLbkPdx2Mie+Wm2k3b9A2bm0yo2KQUiKQd1TNS0dsCtDO5Uea1NZtWzet+UocNJLhQ+vUR337DkQM0oGTiSOJu129AO/dWnc/OXw1dbhQvP/oXU8VHNyC2ZJ2Z9gML1JyCgdyIBWKApcPdpq4M2+3pvVo5dTOrFlZOTMqRk6BtpwM2Kf50NXjQmI9TdKCHCjfniV1eTYYNikWqAutgpbN9CI1s7VRyBARG4lNVVVl3STmKqYEohASsygpGOSYPBwT8XGJ/SUHfLpos6XO+CdBIuDrWs5dxsUpbr8pjTOCc0mhRAwFJ4gzzAYG0MxT7sNc6+E4e/PP/a//+L/8b1eFqzeac46Q+6ACqKaUUtMoKZkitLv0pU8puTjbHIMyH4Ikplzd4Anom//nn4qZmxGvikcZnXNONGOudzHe4mtkqawpIsrD//LpEzfehpAn73dLss96mIogpTSZTMzBvyiKt73tbb/8y7/c03qrq6vb29tXgD1WlzLPlfl8/hu/8Rvf9E3f9Na3vtXSBXoLUAsDuFK5OoQYY2/D9a3f+q0f/ehHn1PA+t/93d998pOffP3rX2+oxqhFCww89PXD4dCkp1joPD/1qU994hOf6BP/+kM+ysHFkO1rX/taA1E9Z/g1vZJth2+++ebf/M3f/PEf//G+ebJX4Rr+NCvO3/qt37rnnnt2dnaM5bMzfMzyHY/j8R9k5AGqMGGbmTr6jAEFWwV+VsWyiuCMXKbl1JlA0HcKzBTbmNR7b27SSdVUiUcgsecQ1fAsyY0D7MFzwHu7ZdSFKb/J+WK5/blP/nNqdqSevek73jjkvG3qar7z5OOPXXj68ZDFrHDD4Qjk8mwsiet2sfQnJiLwbuM/7dqBLISdznKYzMxTiQ7Z285oW5mYu2wxVagSLG8gtU1MqU2xalECGvJRXoy9D8F59l7AypwUUVLTqgtZh+M1CZGqs9poZAAcKHgXnAteqWzmO1uX22b2wNnPTzcvXnNm7Vtf942DcO1NN18HEWb0QXUiKgLQklNP59vZnQoFL0SzCu0lRrp0JSyxuJoIEEtvION2Uk/pEBE0kbmtAARkg5WQjQfjlVNXX//Agxc/98WzjaY3/ad71k6uKYlzjojqKlb1jBCC32+22U/H+5b+fYr6PkuVHt/sB2kLlNqhCzjsmnbSXkqqk6QuNf7ti4DXK1/tdqIOwj/szaYi1eC9LsBO0zRfuO9zzPxfP/inTz355PnzO5OJnwxHPIqDPD95ck1VQ3Ci0VabnRapO0hegOTOt/JQxHVIqLosRSwcclBLZ09VdpP6umJFd7qwL3Gh/2da1BH2xFf0ZqEL+xb0zjnmImvEsqmFPTura5u16G6uIEhF1AxWmVRJQOwycOYKf9c3vu5lr/iG4Wj1s5/5oijdf/8Dn7r33iLodVevj7JBEXBypVi/6ao77rhDlLPRWpis/cOnv/CZL/3XlbUTr33ly2az2alT6+vr6xsbG//89x+Dw/d93/cNx4NQ5DfdcnNVNcVgIsqq1LRJLDmHiJl2d/V4vLQcX+cd2/myKBJkjhqkw1r+7e/+G4hjaoDYB7F30g0yg0xxQJ47tOrCsEJYuedNp77zjWfHvg2+YppLmqeWfIDjBF1ZGS+BNaFdk1lxg8FwPJmX81pkujb+ctA3v/PncOO1G8xCY3P6gveIggS/NLV1rjCWGg+F8pf/8V5EQmyJn49jpyktQwg7OzsAzA7kmmuuee9732sWjuPxeGtr6+gKWQfVTPlZlqWpQ3/sx37s4x//uPF7vUJy+U59cPRdeQZBm6Z51ate9Zzwnr3Lu9/9bntseK9pmqPwHpb0jdPp1Nr/3v3ud5tli91B2rZ9Nv3Z3/iN34j9jl5fW5bP5LJvfetbf/u3f9vObdu23ZxBlGWZHddP//RP/+zP/iwRWU59CCHLsul0eoz3jsfx+A8yOCT1QkFdnkLRujyBG+VWERX/H3tvGnXbVZYLPu8751zd3l97mpyThjQkEJMQiFE69V7QgioRS4YNDKVU0HG9WopRLAZ4B1RZcm9dQCkGFpYMuLccUgwuBULBkOaCGJoEUQJEIAQJSUx3TnL6r9nNauZ83/ox11rf/rqTc7gJltdv8g3yNfusvfbq5vvM53mfR4G68ZDgmBDq5ZTnreZa21Cxr416Q7CGVVUQpK3EIATlmCCEbfXxloqWz8LjzT48z+VBei7tfzvyS932VUSaps6MNuM1KWujSI1zTHW5JjLJM1hLvq7Uq1FrhEJVTsarsALrxQS1KkbEiFjx7D17T96TePLCIZAP5L1pvAmBQ0PeGy/xZab2phb28StwCByEG2EbyHhSTxqIA5kgiRfnxTTe16gaqarghSy7BdA+Z9lQDAlQkITgQ+ueEjYyA9RLhH9qoIYpMZxasolNjKAcjynULI3KlMm7BMFP62ac5RaI/1yDqCiIzRboTESsYBUSbX3nNhv7RGeX/qRv0Lk6w/60bpncc78mdkhSBI6BSUy2OKloXIFs2ihWx5PJtHJp4ZKcKVFlJttUdV1OCTJ7CcUmrlnTkU1sD/NZjFUMtLnqAAAgAElEQVRUzyr1bIWFHGFp+2LddIVvZ/l2RHePuua7nQbv/RR62jYxtkgzF7GNwns/Wl9PDKqJH41GDE8UmGGssgGphuC992xA2LRj3Man70rl7cT7dae4M2ra+g+FNmsBaNacc1YdoEK7EKGyE/7krdGF0svazOwxb7m/7owzswFZ4uiSaBQWZIRZGWAvWnrxbG0+t7DvUBM4NJY186ORk2kox6mpGKNhLmlhRuVo3PjGZFPP41KLNBmdPuJHx3yzujBvLdejteOkVZE7QzQcDl02SNIhm8zaIogJgaBGAnW7GSMQCYS9kusfC/ht/Ccq08GMSr728b+88pd/tjCu1gYNI2EoDKDURoe43oQzo7KujRWk+ff/wb/9s3v/h+u+fSJJHYOrtTF8XRjTwK+trVGXvkgASFhAyqwIopOynLNpyNNv5+HC//Zf4pdfAmcs5hiQAM4SqASNJrPaJ0kw+jA+BREefuTYN74FiabIikaQnPdSQvRpjKadzrmYfvMLv/ALd91111ve8pbRaIQuBW63LUQ2L8KzeAd673/u537uE5/4xFOe8pTYbz1rzbLjiORYlmXxkcfM11133fk6f1prP/KRj3z2s5/9wR/8wSgljULHHRFOFGRGMWSe56p68803f/jDH+77p3vrl7N4t8SPf9VVV8XnWyTQ/suTCR91wugjEF/60pfefvvtf/InfxLb9nrjTVV97nOf++Y3vznSerN9hsPhMOLhvafB3tgb/9THSO209sbZjDsNCwCCStsENV843begxGVVy3gFEjSoErNxoMRZq8Rl7bU1RmeljSK71ZbsCPZoh9J5Vn23Cfs9PmC3twRUVTYcTUKqqhnoyDRhvL5+YHnh4gOHSWuZjo8evdvXE2cDk3OcGSSiHorUoXNKVFEhmEjtcDRi4dgWBSLpm/oiHGAiodi0t0H1cAt+ArfHIU7YHlBip4FEIIFjCUskxgYonM2yZIl0CKhqUBhVCUpCIEYXMR35D1ENqsIMw4UGUbHeA/BkpJxOV0+fcq45fHDpwJI7eGDhwkPLvqqspSA1GagSM8d86vYjEzp7SLD2WqTeYR8zQR1nmYuV2vA1imlrDCOqRDAEYmXlABXyDGLWJgwW9y+wGdz/8CO1NgcuPCRKWTFf15SkBciV05qZi0Eq0qja/goSkRBm8vE2Yf4YmEDdN7MAY8dCogd12FFmvDmnLuxmMdI1tu0QxT5LXM8G8W2HiKraNhaBjXEiUlVNWZbHjx//u698lUhPnzwlIQwGifiwvLycZY21lg3EC6LPXKytZNMx4VZLqbN3yjkQfXbT/aWMjsqL5kYzEHobQ9jj6q0PjU3p6j2Vh+3RHzN/VRVIpzpQVvUd8I9xiKyqkVqGgogChZaxbTMCiYnh0suuenItXAs9ePSEenrowWNNE/xktXCUOexfSPMszQt3+OKDdUjyhf11cKvTsPLIAycfOXJ43lywqAtDZwyaaq1p1CX5FZdfXgdhdvNzS+wyRQYOCkcMy44QapGIa9vDtJfL948D9hSyVePMkBp1OHPXP+Brd/APPdUSo25CnpouDa+9iVUQGAGlxTBJTbDwUxyY+6n/8Ma7f/xn106vIMmzPNWqtmk2Zy1IypmerjhbMIQAFlBQr+GMBf3Adde+7fdRoM7mUkBLhRAyVApvKCW2CIAgMtj9g1cB1Ttv/jSvTxAEZAjfoZiwd6eMniv9A+jVr371Zz/72S996Us9fXQW0BjxXjTYjJ7IDz/88G/91m99/OMfj1guWoycnW+MGCyavojI0572tLN4xuyGvojopS996ec///nLLrtsMpmo6mAw2A04xayCyJjdfffdL3nJS3qA18fBP2q5UhTF8573vEhvRhrz8bZv6f2pjTFZlr3hDW+4++67P/nJT/ZW1Kp68ODBt7/97cPhsD9HPRMbU/72Hgh7Y2/8VzCOrOLUqdWyqY1xCD5L0vlhblnmi9yRZgkvZmY+Mwo0wQ5MEZvSG8WkxsrYn1kfr0/HLi+ie/qGVk26Yl95R1D3qHrOR+nlm1mA/U7xHqJFRYRVMXasrqvxeMzrR1dPnZysjQ8t7rvo8MXqx3fc/oWVlUdYGsvWcmo4Cx7eg1hcYlvER9S2cbABIEFmvFs2jsJMTSstaOAZJBwhhPTFayVaK2pAoAl58bWFb+p6JciqSdaM89YM5rNiabjMuhhdUUS8CgvacHBihZKJGlGI9wEAG1I1CiPC6lW8B+tkfXTmxPGmWb3wwuWF+YNzc+7Q4QPqmyJ1ErzCgGL4YvSbgYgyYaN9gZgkALEja8v5DWeZRjuMSF0kO7fxbi0IA6ItjoBYDZHJlw8cesKk9J/5m88s7r/4iquudOmgmJtXgbV2OimbqhkOh1nqNDTjuukxXmT50DkIbMTZzWgsN190ra0ozVzb23vGOrudjqqKAtXNkHYmn3ATMunMfnYpO3dvmdvCtvlGjDFMFE3vyrKcTqdHjx799Kc/zYyjRx6SEOYHRTDIsmxYuNgeF0Kbt05EDOpklmjxHlqujMwOXri7d/TxTIyebNlbmjmws7Bti7PrDBvPOx6TmNa4Czu6gfCJiMHx2MeyxzLJrPepEInGrEpP4qJGSwGvaljI1F6+/1nPttnw2LHVo0dPMOwtt/6NZXvx/PiyCy/Ic79/qSBTXXD4wOGLDp04U1M+tCiOHbnvls/dcsnB/PonXVRVq0maN3V9ZuW0BLriid/zjGc9y7h83wUXscu8qARb18FZZbJBoNL2F/Yfoe903RvfbX5v9p5rCbO6Abk5cn/z6c81TWXBYOv7V/SuKBFoMSrS0ACVQhkO7ilXPe2d77zhmU+f1FUVfCCUVTWZTCaTCTYnsPdJfalJLIxCL7nmSf/NH/4+Fux6nlSAlhgYYouqFjUsnI7QbJ0W+7W2EG69+TNzLkNVIwig7aLu+YyiKCJ+iFgroqa4/re4uPjhD3/4wIEDPZQ6y9Qe0VEES977eJXffPPNH//4x+NrIsY4e6Z5vyeRKrz++uuXlpa+gxN94sSJZzzjGXfccUdRFJG+2/Fl0aQ0El933XXXjTfeuLa2NttzGKeW+Nl3Mxp1zqVpet111/VrTv2RfByv5JkMPSJK0/Rtb3vbxRdf3MtiAXz0ox+96qqrevgaeUtVjeF+u32cvbE39sY/rTFRTJF6LtQNGpONPU6vTR45fvrBhx66//77H7z/gdH6xAicIieQgAPIgxVzKQ4t26suXbju6gvanOwZji5Avcp2vHd2jHcur3xsOT/a5HFvVLWqqvkir8aj1CUpJ6EJhrC2fjpPiTgkqVVC8GBKncutSY0xNhgbjAnMwRixxjMHtmptMEaMVePEGrFOjBMTfVmMMofuezHxiwNzIA7Uf2PgLXmDxpJYBNZg1LOEzJrEUGYoMepILdQqc6BYrxKpIqhuKBjjj5HG8d4H8QKoGICZDJM1xhqyGqRpGsNwCSvEGHaGjaHGV0qi2m4tYEOdGCFlS2bq2TE2n+Op51btSQwTZYpEBBIiBSmRCqe1h4K9auO9avDeK8jYTITH08Y4p6rr66sR6GGnNLn+m+7HbbHgmyZNOgvu2sZH9TwV73bR7uJjdG4X7TZSsW9Dpd40NqoWtbWIS5JUvKZpmud5mqatstEYl5g0TZMkYYZIn8SwUWhFaeVuaPPRllT6l3bYTLfYqHTi365zWFpWkWd1wa06mDu71p3fuj9BO+BhbCVde5RrtoBYAIa4LbZFiShJUiIzLWswgTh4dS6RRrQpEar1ldNpwsFX3teTqhwsLHhQI+wVzCy+Lsen9w9TIBSDBJAQAnNcQ5eqbMqyDmpAbG1ibBYtkZhsa100c5XusXznzWkQUXQmjIzK+ZatjZJVsAcsBMqqhSfLCTKGmQ7qteaP/0wOX2xe/ILTC8OiWauMYZOqZxZnGdKAEqjBgD2ziiVFHogCEH7khuKH3v3k2+889tm/ze68F9+4q7z3XluXpE1qE0WoSEndJAgbMz8/L1deM77minDj1Ze86EdW9i0lyNNKEgNYgKGsBoFRZypQqWA8E0BJQwQeAwlX7vTpU7//5ms/9unR3BBDAiepJOMMg/MtFyaTdgWv62qLDXiR7Nq/f//Xv/71X//1X3//+9/fJ/jFuII+Ka5fdZtFdP03r3zlK6+88sprrrkmWnrGU7nb03PWNCVClDe84Q0vf/nLe2lofKNoBrPbkzTqG0+cOPHc5z732c9+9gtf+MJnP/vZV111VcScfRZNnBu+9rWvfe5zn/urv/qrT3/602tra1mW7Uhp9s+aiGx7c5SIu/74j/+4l2rEa/Lx9sOMOexRmRmFqZdddtlf//Vf//Zv//YHP/jBiy+++EMf+tBTn/rUeB5nMXkce418e2Nv/JeO0HlfUBu4GgtzQ5FBEVWVljsg36mUuO/H3ihyqP2O0HdqMwJACou+hbtfpez906nVfCQAey+i2ghTosTrEmDTCRFZZcFDj/jUjYucE0cXDZ0zJjFIoCSaSAATkV26eHDk5NrxtUmpTikNlAolQrA66RdIO8ar7TRoe9RnVWodI4boTd5+G9vSNopI3fjwMzN4x4vRFpN2oph4oLaEOpKEYaOfCLEoCYMTzcmHpGxyV9//7S//9ef+8nOcPO/5/91ykchk9cg9X7VSmaoerU9NYqcGJk8CwYeKA1my0pjKbOTs9auqXcIbA7FibbEMunmKiGIEoqqPGdOt3BXEsCpMYGgQhSqDPIlXmWhoVGpLNemkKsOhA5ePvQnFvqrIg7rUT5VMUKrFexhjCCD2lTXG+6bxwaUpsWsUDJsZISWjwWXmG7d/dTpaKSwuuXBfaoZPvvKSIuPBwJmgKjCcaFDf9xN12N46o6pQo6ogDa2BgQBi2HQFq49lPHceILEhkLBh7Bm4VCERA7XRAofRKAUfpsZQExrfBO+hkjzx8quZ3T9Ml7521yklJNmhCy64/NprngJQ8F4oMPPSchHXjoOhM9MpyQYE6uPQuyhaAsBMETIZY4RiUwZLq9tsr1kyQuyhGg1VIyyBqmLaSI1AIaSsAIxKEG0iahIxMViN4dmJJVYoMweJ5z02KBogZkEFgaq2VSExSFx7w0RnP9rgRaMfkAIgx5YAZCYeV6ytrYQQ3vuf/tNDDz20vr724IP3q4Q0dYtL+f798wy4BM4YVW3qCYBqGmbko7HPk5gVxhGIWEIjPOPt1zfIYVYZS7O59jt4KHRMuGx6CDCoCyCM7ChF4m4TwJ5Je2/7PLdRMQitHF0VNAMI3ZhgoRYhccgSM2AQKLALjZ8GX3e4z6paIs5kvppOKwTOM0/uKTc867InPbUW+62H1oHwlS/e8vW/u6Ww/tKLk9TJReZ7li5YHun4wmuuGwVNi2UeHqSQfPA9/4+U6wuZPO3iYn5O9h04sLK68vCDDbP8+H//S8VgaJNsuLAEtjbJlMAMJkmcehkrKQxgjAtu1qrHGLNXdZ3riBD5z//8z2+77bZY4OKs0di7FsoGSUhrxjP+xQ98/7XXgABLDML6CItDakozqT/9b//dj/2LZy6zYrBUTytmNZYhCg3NwK6jLpAU3gFQKx6aICQN1u0iJVI861lPftYzoTV8wHiCEydx/NTooSMnHjmWF4ODlz7B7VvG4jwO7IcrYAx8HViHwRqjTaLaznksIILzcHGiScco3XTkqgtdQRU4VYaffuJTD7zzfZd784ULgGGJYr6o9VTiB49Fj2ifSx5CWF5efte73jU3N/eud72rqqooOYh/tdae3V4lz/P77rvvhS984Sc+8YkIumZT0aMMMsKP+LzuvT379eaXvexlH/vYx97//vfHv8bGvLMbyfRC0FOnTn30ox/96Ec/GkLI8/ypT33qtddee/XVV6vqnXfeef/9999yyy3oLDfjRy7L8uxAK2ojY5hEfHD/9E//9M/+7M/2nyuirMfbvqU/Rz1Ed85dcskl733ve9/97ndfdtllN9xwQyQwvwt7sjf2xj/HwbHZiWZidMCts2ELCVgZCiW2oY0+AyAkwiIIqmrJAkytYVdbAxIADhtr3jt8F43xOngRm1cUAhElpt6mT+MaFBFEZDQWghx/6MiwGOxfXNi3kOeuXaJqYrcZu0CsYCJiUqYgYfbpZ7BDCtAupmHdvs2wLrzbov72J9sWrqbfAoMiR9T+LxaJIkyUZ7xy4mSp01BX84PhJIRBkc4N8zpMTp0ah+l6NHrsn9JdVUraRtL14deCDXeN7sPEYLC2c0mpjVwyGzA1yjEV/Vlp06CxQdaRqmogHwgVay1SEgkhpq+lSjYIvIYchRIzkQEJTBTkhSCkBGLnWCNOIWVWy6aelqPxulHf+FWRtSRN9y/PISBLXeJgiFU1xpKrKmlf98vOjBPNSPICZmDwpldGsNvB4+g4YpQ6eIyW0YNS6pKmKesg1qRsjE1yj0Q9nzx5sizLqvFPeMKl+/btU0UIfiM5Xai7iUzrn6oau/jQxr63Ji5RzTu7Xjy7QkFCIBLd6LdsNxtPk4YYrsc6QyG24L6DKzOh6ju4g2KTrFShmxr2NilDd6AECSpg1ahS5GlZMvN4PL7nnnuMMfff/w8PP/yw9z5e83OD3BqCBjC8l8RGLpi23JVd7m5LLtGMm+VuY8ecw3N5/cyd3CpI+7y+R2U4HzWZvf04lKgSCal6IWU1QsQE0VjbRNsFxMgSESEm46xydviSK9RlbrA4mpaNx9133VGOz6ydfODAguOm2T+XJxxcSvnyIDX7gQPDYu7MyujksSMWPsmmoqvDxWxhqQDC6ppXnr/8ioMAz83PZ8VckuX5YKgKkAm6sbJF/WqXMrXLd9Qiaw17kO88qltV/YM/+ANVjRnZ1Mmdz2s7lsDKSPP/+X/7X2+89slMtq5rSgyKHKsrKeuyNZjUd7z+31/3h//+5AD7BimVQFUj0dJJ1d/BBARQzQl7kIJlLlhhUwOngCmRdZwsFm5xvrji8qE+cygAMZi8oQkQYAIkATtjczLiK2ESMjVAYDMzN4b4nPBhIc2HooFCk5JBMA88cvsf/scnVhrmk1PctPJTkgSPTTZAfHpG24/o8/GOd7zjW9/61he+8AV0hijR+OTs9irT6ZSZ77vvvh/6oR/6+7//+5gD0Qvumbl3nuxJs1nwFrPFX/WqV33gAx+I91KMQDhLd1/csbgc0NuZxAa222677W//9m/zPG+apvfhFJHhcBgtauI3Z49cjzgq4tLYBPia17wmZiFEX9CervwuEH3RlibeHf1N8bKXvSzuwHQ67Zsz98be2BuP9R24qZRrMRsBKphJLVdiEVhtsaG0jV8M2Bhd3W+pTd+ZWQ3HlmquBRiyBT4pgYhiX5mqhpjMzsTEpPASDKTthQFlSwenVX3/8TNHjp8e5vnSwtzCgrMG6yUmdWi0I7tUoGHGlaQHeDuiPtnYld2x3LZ6dwYuzwCs7eVpl3luEF0fNYDA/euZUwdL8tAD91Sj0/X0zNLC4pIzy/MDx3J6bfXYsYcT+CLP0zwpQ4O2JUziITMdzolE1mw92u2JqoJINnY2sjMsXYYBVChCAlIVqAGrxEBqFfXx9xoEGlhqSE1UpU7ZWK9pns0zCpvP2ySFOmtSsFGCiCqM4URZNAQv2luSCtQQMylpqKvxmdPHWCvV9SRt5uYHhw8vJLxw4MCSMwQVZqg2cZmSOZmVxm1HdH1yWnelzSYQ9AnsSkTEhD7CAW2MINqKn3qL8rKs5xfmwmg8N78vyebKqUwqYbZE5stfvh1MN/3mb9e1V9U+n6nL8qaN3ryuH69fDt5AWbFNbSa5oQ3S0JY1V1UibY08iFRbQ0uiLX1onZaHdkY4W1SFM4eo2xnsIA6imYMsG4tB8eOQiKj6oK3yaHl+qKoPPfTQLZ+/FcA999wznoyYmVTY0nBYFHk6LFJSgMQ3k5kEQtnujttDPuzgJkrnAuTO5TWbt8aPvk2S86tS1bHEm0lVPRCYWVRVQqTOOn0BKUQQvK+sS4Xtv3z+j41LObmydmZlzTA+85cfnSv4gqXiwuW53GQXLC0QmuXDh/cfvHjaFHMLl0xrPvbww7d96TPiT33fDVdQXSVGksKUJY6fWr3++u/93u975qQqL770Uh+UyLC1jVeNN8HGKoChvouX2mSAtgcVe7185zyi0C7W7vE3sZo/3+0kCgOq6ylbstaCRTqyGhocQuHrC4n+/kN/gQ98hBkroylYIRUS1KSKkEANpM0s8UDNUKgB1sFTZAEDoIBVBA9lFDUScAqkWrMX62EEpgQKcAoYMgCYUwPrxJoO78W1XqNwQAro0CDAVM1UyxrTZH31yP/+H5a+fq+V+piOYRnIELhRXzxGkC+6a/ZeLDF27yMf+ci1114b/9RHL5zFHGUWJh0/fvzFL35xRFOhC6yP57FXWvaPp17AGSeAG2644Zd+6Zf615/dSCbuamzGi3nuvR9pnPPKsuxZysgxRryXpul4PD47exzBVdxmlmVVVV1//fU33ngjM/dIMn7G70LQedyZiH4j2ItvGneDmSPee7xD4ffG3vhnOxTQWbYE3XyiCiGQIeYW35n2133d2JfGvec96cxvu5J1h7fEViTo47sRKSG0bW3t+peXoEpKLAF1CNO6Xqu0MZkZLGo2v9bgoVNrdz24cvfRybHVcr30Xo2wUVWIJ/UGYRsA2y2X7zFoeZrVQW2JdiCi6CJIKsQNUWirZ4Uz0FBb0zDXg4FNE2cULPV0fTU1PJzLGGF9tFr7KkkSZt5iDhgP2oaYE0ERQLLxhb7g7zLaxasGSP+j9B1mqiBREVEJkIDgReKXaBD4RqVhLQ2XImXU8AockInYqpHGByJHsIQY/G44ohXjlAyUBQzlKLEhotQYa6B+5KuVNGmcnTCtW1N5GVfTUV2VdV17L0TGGOOcAzhutstb32jN6gW0W/jV2d8TESCdvDc6ynWvYULU9LESKXfqvcS68aiUwGUtZanFcF/ljZqiLMs8z51NQwgxLRa9hnYmvLsLi986tvBFPThUVYYY0tnrtQfupEI647Qp0V41LtCEToIYZkPkIlyHqGqY/bebb8qwBe9tvoxlC7MaqyDV0OU9BogXX5d1VfuGDKuqD41NbQh+MqlFRb0oBBpi3nrTVJgJpcDWePotGeibDVq60PPZbPT+Sjh7HNfsdh71lTuQhyTbN3L2xwKr7W58EAQkikbVN00tEojA1rA1RKRMMJas4STldDgutVEThK0h9dNBKqjXw+SkVutSl5lxuc1rohKcZPNlSYbyLMlTR3mi9fQkc5mkAETJTCo5vT6pQlDQ+mgyrRoPYmONszbJIupW6tsLDcNAtcuDk/a5Adlj+c51RGavbyGLxfpZGrrOMkMDAtJWPeglTdMGgqrC3BAhaDm1TX390vId/8fb9z3nxsNPvrqsVt38wAMGksIIJK5fcZT+E2BMA5NkNayFiKub5TwFTAhB6tKyie0dlBkLsMISCkCbCQA2Tsn5Olg1JulWbzs5AClIBCo6tVUGn7JFyNcm+M9/c++7PnC5rwJ77zEUg8bAgxNnxOOxWEmIPpZRxBhvRe99URTve9/7fviHf/jkyZPxMR0nnoiUdhzxOMeNfOpTn/qN3/iNt73tbT2Mjw8sa208j33qQK+9iaSftfaNb3zj+973vvF4HAHM/Px8jIbfAdUnSWzGi53QUTsarx90LXb9G/UPoxjfF9cUziIcFZGI9CJ5COBFL3rRFlqy14g+rqNPU4xOOf1zf0u1NCuj3Rt7Y288pniPZQbxUDvBa2eWZ0AUCEHgBca2qI+UWKEdlLB2s1wTPcbgnVOQZ8Fe968ajxCfZhue8zNlFhMxG2NZDRuZgEVJhBkERiPaNDqRQBSqJoDZUmTtpA0ioHN/gDDRbiXgVkC4obPrf9xMUOxQBaoBWKkmKEhIGZpAqalqMpPTp1Zv++Kt7Ourrrj8Wc94Jif1Iw89+MDdd5pQusS4pQUijKYTMjFkHAQDamlGgdIGUdlOgTNHOGxhMLQV+hFFSWBk+ASqpNT+JypAVUXgWRmipMoSWCtLtTHeOZekWS15ni0YXkA2pCQTtlGcJiIq0Y5RfZA0zTUIGTCRkljLbMl7P5msrZ0+cezhBxJXP+Gi5blBtjwsDhwYMMwwn7eUNE0jIiANIaZEdEb+LTA4lwpqQxbYFT1dHEJsZG09Os1GoAd15ugi1jlp/NLyMifF4r4LyQ4+/PEP+ECHLrvqRS/6ySDSND5Jkria3zS+fR+lSL120sRNgY09mxeb/FUFoDjjb1xRHE/Ahh8NResaEgCswsrEiKEaG+skomBE08s2GIBEJSh6vMdbENSWYqEjD/u+145TIImWoSBlEym4GEZFzqVRrfOxT3xsfWX16NGjn//rW9M0XV09Yx0tLw2GcwP1zeLCgFWY1AfvrGF2zO3N4r2IeHQRWa2OtVtjai/ZrWCMZ1n671jSuRkBbtxCOwA42gJ9e1zdSwNkpy1HKGVAATBEyhCCEquiATmAax+8F4U1xgRrn/Skqy+87Jojj5wOQnd+4+vfvOPLFtML9w0ykxxcHhw+sFyX1RWXP7ksS77kSYvzh0fr9IEP/r+qSJ0cPjg3zO3FhwuEcWj82trkgouu+oHn/OjSwYPDwYKqOpsKCMRNkEaCUYqS5o5GlhiSoULgsGmlbM+x89xHrNdb0xtrYwUfK93zGgBqKKi1ryA27WJqmmFtzSRmkLvEN+70mfzo8b979evx0NHMYYpygiZDTiVypA5sIN74SSITxzWxA9d5aNzUc2USoGkwmZraO2fJGtgg1MBAWVWCCZL4kDqyzgTGCLUtDOVA3a0XUcxkEMBDGoRAjInFaTR5aHDbPd/+N2/aP5nQADYz+2CLiSIoiIwa6GPD8rWrZR2QKMsykkiXXXbZW9/61tjw1istzwIqIqhrmiayhe94xzs+9KEPRb0jBqUAACAASURBVIjYG07OPkfiUl9v2tlnHiwuLr7kJS+JmM1auxvei/sT54Z4tTjnerwX6cpIA0bGL8/zCA5j6Hwvktxt49basiz77QP4+Z//+X7RroeUXVv541ludjsZ13q7PocQV0b6joizn529sTf2xne+7ALexcOQQAZMHhg3ODmSR1aq49PyVN2MBUJgho1fEU2oQATqAQ8KnafDOZUHnXOztN1Ps/kBgHWuZf59KOu6aYIIbJKAuRHxSmoS2NSzqzxqNQFGlEVJWgcS5R2KsPPK2Nv5EG3Zwjn6fAqMxIofovBKoq3hRKiqMkmJTZhO1sZr6865jGm8tkKhJoQQmhCasqn7YjNyXLHNUTb1aG2szUfJSCTo4rwx81W3/F6k+GSD6KPWOVKgQYPX4CENtDEqLIElGATmxrJneCISGBGr6kStDwibIrPjtkKcBoNCYdAukyakXJVl7lzCpKFGmM4P7MLQOeuDlBDv6yaEgMAIDDUESxvonTc1WO5Qi4pqaBsXt4Ye8BZjfeJI94ly9OhU4rhyIURa1964tBEJQmRz44rSoxYmouFwOD8/b4ztpuDN1KKSClQgYSOAu7dPi1Aw6voi6mOm2ZmXFIyekxSeadbb4kqq2gL+HZgrks1moWGLd+iOtNimgPXWrLIX+2msEJgZpNJRi3E/p9PpidOnVkdr3vv19VXDALTxdeZs4oyIByTyqZ0XnZmh+GhLQPymE0fnScfFBPZz+NpiB7o9BqNTNchu9/iWAM8tLGJ7ykDMltkaNZ0vVFD4oLXX2ktoPEA2TRdcNkiG88P5faPRNHcJi18/fXx86uQFi4PcCUvT1MEHY7LFZO5w0CLAZYNsUp5aW3uAcHq+8HkSLNQggU/qSgFOh0UTapdkaTb0gA8SQqiDV6HoQbp52ctso6PbNaw9lu/8iL7ebj62kPVl93mxfOxcIDCzIQumEJSMgRfMz6+PR3WQoWVpalP5fbd88c5f/+1r3vbG4aHlST7wgHUujGFSKKNiVEDUmlDAxDQMKowFGKJwCZjUB3XwbaK7EIk1SiCIAtyoeIKSGcEzQj5ICCTtnCPdszn+NziEfVjHF+/85q//bnbP/c7VDNFJlefz5AFOgQRVQPaY1fc9mxqprYimnHM/+ZM/+da3vvWmm27qH69nOQvxTzHGPTae/dRP/dTtt99+5ZVXFkUxG67ar+fFhIOeWox9g0T0yle+8p3vfGfUmp6F4O0dQaM6tEeVfaRPmqYRocUGv14pGhvzopXLbprh2L9X13X87K9//esvv/zy3uk0SmEjQo5H7PEbsx62/bMyeqj2mUVN08T2wr2xN/bG4zR4608CBmA8MA1YnfjTa+O1cdmclEGWLgzzpUE+nyJjEPsYz71ROLcCUNZHbYbbzPp5lZh8jbaxCtEOIj6pDDMbE307iLScjBPrrLUGLD6IKhtjrSOiBqKx1VCVuw61XT50eNTjoX2Py1nh3DnivQ7fshAzQmcP33Kqx48dmcuCZRw+fMH+fUvOGISp1GOG+roSCYMi976W1oSGtDXfNNFnMKAFt7us98nWyhgBGmdnnSFQ2kBoglJs4kNQKLV9fp41EAJrbSFMai1blxrKyGRkcuY0WAfDYGVWghiN+g0QUd0EVQJx1AwxjA+hHFeT8YnGT4rMFllWFMbZkCbJcJD7EkRkYCKaMTAKhcZAedp08GgjvqAjhGR75nrffrkBk4hmKdmOo24pT6BV3rI1WT7wsOzyu++5X0y+sHywrMLiwjLBuMS1SWvWbjKR2Vz6d+1aNOvmHdeF+52JjFlLMXW30FavARKW7oSSblu/kLNzWdT/qTXykTY+Y+ayn+Gxt9kdUZsN2FsJEFEIvhyVsfY4cuTIyZMny8k4hEZEl5eGhkl9wwzlGOlMhqkRT6TRMZiYWdkgtpQZQ8Z7z9xrWbE1uKKF94TtDy5sRK6f19JzdHBSIWgb+YjulGFDIIvt8oRzG56UiS3BskJJVBEgIA3qiQJRytZadcVweXHhQJ1bk+aTaXni4aMnHnzg9NEHDy8OLEB+XFg+uP/A4r5DVeM4O8CexmN66KFvEXxR1NkCLcwFyKRw+ejMep4NrUkPHzp40UWXWpssLi4qsXWWVJmVbSJKQQLLlkPRrqSoeuqNW9orhPYg33kTfZjp69PzZ7RqQIKAKTTx+oY1VAFgh3GZDoa1X21CcGTYNxdMytHffOnbr3j1VX/8luKCdD0NwRjLMAHKRuETIAOsAII5kwOiQaEMtq1LdWpl5iJvVztVQIQ6zax6ogmaAM/MDUqoR0BiM1GUdSjSLKbAN+nasBLcfvenfvGmi06tUSZJ8Pm0ceA1QjAMz/BAavSx82fsCateLBET1QH85m/+5pe//OV3vetdPW+GTsPZe6sMBoPxeBz/NJ1OZ0m8F7zgBZ///OcvvfTSCJBiMvjse812bMbJwHv/pCc96fWvf/3rXve6+GPPQ0aaqzcO7VdbsdkYqk+S6F/ZhxCqapSDikiaptGVtDeAiR8notYe99Z1/ZrXvOa1r33trE1LHzT/eOO99iHNO6+db9+fvbE39sbjCvaoL5uIQhAP8cxssTKZnJ5MkywnXlitp+snpyvr5cHFbHnOFSYY9iY2/wfRYMBpy0DM+qnPFlgisbJTBRErMK2DS8xoNCG2CkSMoJ1esfXuE6U+SkGQWQOINnUgImVEmxBRZTBF3lEMWEgQrTGh26vwWM5ub73bMilvZxu2mEnQThVkXljv0TRtyzcRGcPMLAr1ZBMjaGK9q97PFcnJ46t33PG13NZPvf5aK9i/sDxaWx0k9XQ8moxXh4PcOVYSJfjGMzh6jgiFruSXaPF/lopi47MjRKgn4kWDkjHGERGChOAVwbBaJoV635BGoV0wAEEMeQmlona5IVabZkk2ED/v1YoywWRpIYbE1wIiZg3qnBPxsVZsgmSptc40ValGijT7yj33yvRMkdsnP/GKEFYOHdjvuEkTZ0BpXkhw3osKG5MQKakTBG5zDlRERYRYmbmN+8NWsiX6tc6SNm1d2/W0x5aNKJyJDp0c0whISMEEHzAp60uvurD25qvfvPer37jHa/J9T//B2uvhAweWl5fBdPz48SzLYl+9icSWwofQZy0SkY9xc10kAjurqo2EsqmZGYbbhY+gWZZBm75xo0+6C95Hn08JIZKE6EhCFS8iHIMoSImU2RAhhMDGGkOxo5Jm+lrbLXS+A8xgth0bLP1ub+SL6IY5EDM3TZXn+XRaDQaDLMvuueeer3/96yq44447Vk6fituoSuRZmjnrfV3kjuEMUby5i6IgUWbTV1/oXEz7dpieX5q5N2fvMtoxHK/XV6voo9wI2/oDd7mnI+oO/ZXDzCI+XkKdpRDHE9H7Dsw+MUSrNC1UTFPHMHMj6hv1xqEosvXJuhexbl6NKxt+5g/8cJ3RZFKur6198dZbfDneP+cOLuQscvlFF3mtD194WTa3D8lisXxJIHfHl//ui1+81ZrxZU/Y56wcXMgsZZlNTxw5VY7Wr3jik5924/cl8/MHLrpwNJkKqGp8vN+l45xp84jEPBExW2vb8tJaa9gx2z1h53d7SJcDxDFHaUMGw4ANRA1RwywEUhDX+Wh1fOttd/6rm/Dlb8ytraYA50CCppEBbFGpLSVqQEzjTJPakEFdr3gPHbq3gAOsMqLEQKL1CxmPFDaHdWicr1LltA4yniZk0jSbAiPCikWiDT7/la+89BVPPL6u09GEp17rFAgkpUUghjAAzwAe34sq3rfe+3e84x3Pec5zYiNZBF0RUEUeDMB4PN4Nfh45cuTXfu3X1tbWIqyKUelnpwojtnzta1/7p3/6p7GrMEmSyHTVdR09PyNWjPNQDCqNc0ZUAu/2/CqKIkK43qQ0/n/0pIkAD11oOzpjm9/93d993eted/a4iL2xN/bGf8WjDVTQLkovclCiYGMMM8EDHqoET1oFqMklnV8N5oHTo3tPrD1ShSkNRuRKJCUnDWfCVhle4JtNqHJLFDo6mysBjDVl01dnvJNOL5IzGzIzVs/qI4nEkGhosamvTjkGKwOs1Em8dqA+eLav6TF8EpalNE3ok6ljCduuHtaVCBKXRjWNteyDpIl1hsvp2BKThGq8Hny1vnKa1Tvb9q6FEISiqJWIWldsVVXxrbGhBoZwl73NAGn/vWx8KVgj8FMiNaQkgfo6r6VYPbRhCoCH1KGpg6/Ulwa1NcEaNaRQI2I1uruxI04E1ARp6qCsoKghbEQbER9CM6lKE1PfBVmaOme1qY2Kb0oNFSEQRAMYxrK1JgOYlVRJYr8aGDyrsBVsM8tpvUBYtzBsM1V4zHw3Kmh9WnqXFaI0TY0xqqG1AOXY1MgLi8tBWDkJQgo2NhFisMnzvK7r2P3e9yYA2ymhNu1NpaNRdypLtl6HTP3Fs+njSBQtM6KnbXcEtgiYIz0L9JuVjq+TmDu30z6E/mU7Vj49PIveb5PJJJqvTiaTWEhUdWkjtx48tYy/OstFnnYuK0FFSRShR3r9Ogs/6g1IRGj74mgneTZvpgHPqy7k3Z4AW7SyqhpCs0W0GXtSInO75V+JiEtM1VRlWXrvm6BeADZJkrGx07pqPNKi8KJk0ryYc+lwXHkvjOAzE2wYO60SChahqipji6lHhawMTtP5WlKDBmGsYR266qvTo9GJYZFZuKr0qkZEmuCJmCnLkoWNByyZqJEWQnRw6ttqZiXHVdkEr1CGWlWC7rF8/wizNACGqpG2ab41IVaCsoI9c2NEA1glLXKtQlZPm29885O//D8+/4/ebG64DguDKsldwiSg1HjvpR4nWQbvWiKvs1wLtNGaypuClaTt12cQgQKSQEAOUTQ10qGRugmeTCJ1bZWGicN7/uK9N/2bp/tkblLOD9PTTU15slo10RPLhohiURNS4HHt3IqAJz6j3//+9z/taU87cuRIVGy2eazd6ldcAtnN/fKTn/zk7/3e773pTW/qJ4yzvGkfAS8iL3vZyw4ePPhjP/Zj8U9xT+LiUFSEzhLC7QLh7g6csdtt1tkl7kz0pBkMBiGEqqqi1LPXTL7pTW+66aabkiR5vBv29sbe2Bv/9OYY2rB1SdM0qRqvwXtvLRtr4QZNsKcqv3K8dlRecclyFtODCBZggSHMRvZulWERBMREEl06GeP1cjMq7MRtHULsek06VBqj42JdruA2KpAMWDYafwyRKMAwXZA1tzB3B7JT+5DSbWuO8h3oTqqqmq3XVVUkqCoMBlnKCGVZMchaA/GrZ86cPnH0gfv/oTDNRc/+/oGhk48cP3X8IRdWWIJjBokyKTMCkbUUug8kROiD1IQZO7KU29jL6CniiQyTjZ4gIgEQjuSreCFP7Y8iIpYCqxgOzpCx7DjLUlsLWTc0yZzVuSSf85ypzdgYFVFWhYrCq2cxQRoRLC4faGppgmdDa2tr9504Cl8GX83ldnl5eOjgAQnF4twiU0iYIRxVdhJRClmKEROGoV2jV+sESpHU2giWA230JRJvorFnrS+JDBmVNkw4ChSJKIbERhlOPjc/GC5OpuH06qgKpbHZ0r4LhNyVT7wqzQspp9PpVKBJ4gANIYQAZtslJajKTp6QGjMPZftaQ09biUrs0mytFKN5vwIiIQTR4LUV8fbNES3i7cS9tKHWFYD7q551K83Vv/u2VMD+NZH+YpFmw9lVdWFhIQS97777QuO/9a1vfepTnxKRB+9/oCybuUG6b2nOEJaXFixBEaI7FGlrErT5pNBMTIycHZgR7Zx9t+UsA6a/03cDcrv8yFu+iQ2Qbd8sEELT494dO/r6lXps0mcJk0nSNHgKIUQf19qjGM4b58eVXPuUG6+86mmTqTl24pRbLr76pS9+62tfKZy/5NKDi3NZagBbXH/D00+PJiadv/iyJ69O9f9+93t8wHy2dtGheZe4Ky+/CFKun1l/+OjJaqI/+uMvci5dXF44dNGFpaeqlOChTgmGYGakCjqL52PPoTGGGcZwlhVx/2MUmQ9hj+X7x5iPFWjdr7Un4hD5N3BgeEYgKHGzNnXO+Waarq5e8ODDn3npvxr/0TuwMkrriW/qinRF68oqClvLqHHiHcRAWjuhuAQ6S3ILyINCzPTxCJ7gDZgJalEZ1Ba2KOuqzBIypGsnhnWTffPem//1/3TbTf/L96XDFL6RsSvrDHYCWrVoDBulaFwLAwX843z4YnNdvLj37dv34Q9/OEore0OUXm+Z5/luWCsGM7zlLW95+9vfjpnY993eNM4ivV/rC17wgnvuuef5z39+RIN1Xadp2jtzpmnab7DPpdlNadkLOGN5EfFqlNpHojKatfS9hTfccMOtt976qle9Kmome25wb+yNvbE32idJdOUGLLA8ny3N54PELgxCwtNQr9dNGcgFO1dibt3P3faNM393z9q3Hy5PjdQDhkFcQypsj2hoy824nM9e25jo0WQ645LCfe1GvclGS0RuzEOblvwVUb5JM1wW7VY7bmYAdoop20IsfCcrkLOKvtm0sabyiYMBkUeRFKkxzsCgcSbAV346tUpzRZHAj1aPT0ZrhtrmK2MMsVWKK5JQJUTPFlUSJQ20u+P8ZgFbb/IRACFWQES9iO8cPiMV4yFCJCAPVNCAUGozEZlAa0AEVpAGzQNSISegABWNPjHKZNEFzcUYd4XUdZnk6dxcYQxV9URDiTB13Hg/YpIssXmasSYGmYoN3gA29mURtVkE1LbxSfwyxIbA0KjA5BhaF0G9aPzqUPes1wvHgpvZRkAYYSUzSyOscC51LlU2Xpg4sW5gkgKUlqWk2XwxmJfALs2sSaI7QwiBuZXPiEjHlaG1wNkG6mbC0rdpC7sXtP4lylAOHYMUQmiCeO99IyIS4jEPGrwY7BQrss2GJN5D28xsZAvTuCUfr0fOs3QWAGOctfbk8RNnzpxZWVk5fvz4+vo6xWZLDZbYEELd+KaCCFPkkPs1mS2WSHTuZPv5LsFsB2a7mdbseAv3G+k7hOJBmPWYifBvFuzNjqYOAGziXMLGBjbRj4clmMkEkykpinywDE6SNE2HxXg0Wls9NV0/NZcLZMTUDOYHWbG4UoZkeHCwfGElPBwOV1dO+npcVyfnhzDakChr6uywKpHlCyYtkmFh0qSRoGARWJvNxpn02Y9toAu2fKFzZI1kOESUaM++5bs/uvU9ozG73PiWiRcojIKVFaykohjYYjqullzmfbXoBge8fPOP3imf+szTX/UbyfN+wCf5EEbhp2HqrI3930zKUKfRuhgUAuxsC6/2KzI21wa+AkB2kLR9nWpAGDSynkHhJfxf//FL/+e7D50cHSibycqKtcYYVzGNKm+T1ClTkEAQFpBCYAEPSR9PbWePcCKtd/3117/3ve998YtfnGVZj38iG3aW/Iy6ruMN86pXveqJT3zij/7oj8ZmvKgI3fHxEfFYRJtEdOmll77nPe/54Ac/+Cu/8ivOuaqqYjPerO1KlHRGKBgtRnfbeBRk966ePa/Yhy40TXP48OHf+Z3f+dVf/dUsy3zXFZCm6Z6wc2/sjX/mq4jY5DWuBLAEMqTgeQsaDsqkefDYUUfW2VQo9SriBWpUzOLCklTV2sqIynGOQTq0CQWQB9xMe0zcusyKRWIQAIBJWUOLbXulu5VuqjYQGMQE0jbajklArP3cQfGXMx9tJ5OVzRHtu8Yz7JbcQLRzFHvUbmyPXHMsddlYpsQ6aXxdjQz7Iw/e3UzXLjl8gRPvp5OSG0iFZlz52hojJMQMZRGRiBMiyQDqGZvujeTR6oYZ1IGgSqodJdWqAFtqCipKgQBCAwQXITVqqCgpUUrsGDnxUFAEuCb+K8CScaxkwKoxeL3dPQYzJpNRcC412lTrKysPW20GmWksFRlniSM1RC6G7lkmEQgJNFadiJgeIn10eKS1Il3Wr2m2hiudbTUbOyPM4/4bIhDFfk4VEQIRaH5usW7Kqqpr74OSYVcHHk1rdsOqrkEJsS4u7p+bJ1J470kEJG1gknpiqER7e+6OB0C642U1G5jeG7RsQBEwk+kXkYNs9KUFhXYNdcxtzHxMjadew0kS33gW3sT08x7KbU42D7usejDa1EcQwGxj05p1hoiOHTtWFMXa2trq6uqJEye892VZWmI4smyyNLEMZzmxLs1sqBuQAKx9bxKiK5Bsxr00I0bdeunSDpiQO4va81uROYcfZ1t8afabfoW97wjdTpnOwqqAhAHv61hSkiWAg5Jzc2zdwtxSOphjM4BNGl/fc8+3mVnqae50ft7CSzGXpXNz4orgFrK5/afWJqfWjk7G64VpCssLBUimi/PDpgxVFTI3PHBoWWGGy0t5USSp88YpjAQxvBF2P3tVmiik4JnltQ0H9R7rUmxS3YN8/yiQT6CgaIfNGmClnUIRoVNrogtUTZ2w4UDTJjRaGpH9ZVPf8fd/+a9f8b2//zv7fvonYDMkqUszVUwpdEHqSq1yBpCATQaupr0XFGgqZy2RaYCJBhc0CZ4sp6FKm7r82Me/+PY/G95x71WrzXxTnXY+h888hSx5WOriwH5be15bM4baVgz1MQfEttF+j9eIDi51Xcfk8SRJfuZnfubVr371G9/4xvg4i2Apypq3mmVt5tbSNC3L8uUvf/nNN9989dVX74b34s0fMwAnk0mMF1fVpaWlX/zFX/yJn/iJN73pTW9+85vruh4Oh5PJJLbexbT3s0g6e9ISneMLgBhFGH/Zo9YkSV7xile8+tWvPnjwYNyNOJe0z6MQvgspfHtjb+yN//+BPd9WdTMtUqpCBGcYgJdg2CwmkMQdGF7aAGujZmV9ujZeLz0RDDOHdRmkZm4hXxy6+YFzEBEl7TqwtnvbqVJ84BCUUAXUjQdt03R1sWbbl+pDNHbXmHjF3IZBC0SVQs/mxWmKFDPqvpZm3BTUtoGaaHeWgM6rrOzbBGbwhgLIUp6Mps4lJFw30yJ3zPrVr3xhmNofefazHUK1evKBh09VoxP1dIXEuuEg4yQwGglN8NYkzOy9kkYMRtoak6LNfeim5+5jovU1iWna1BXTGqLwL4QGaiHUcUKhnZBBFP33EUDeGUOGlOGsWCJmdi4XnTPJnHXDWi0bByYyxliGGiUVFUCUIoIjYznJ0+nqGqQu5vPx5PQ37viykenTb7xhfugGw2Q4lzt2WZJZUAieQbWUREqkSj7GF0C1Q9/aQxcVRMgXp7UtzW+imyG9cjwIccVTVZgtUWunt3pmjQxbm8zNzbkkCWTqRtcnjU380aMni7n9Fxy+9PpDFyl4ZX2k0jjjjTHGmCC+T4RSVVXf5aXH+mEXVkpp9jqc4dwkbpaMUVV4jY4kxOhMjIiNiwYEZ7ssN/HiukGe046UmuzkaxLd1JxICAJjjDGJc8Zae/LUibW1tZXTZz772c8eO3asruuVlXXDtDw3sDYfFtm+5UWVGhqq6aSaytyw6Kg8ajErUWuS2V6WdNY1iy07xh0y3N6dKzv+qx1ZxG1gj7ZscFbsGi+YiPdijlQ0gJgVu+5o8mQoB4KvJ6JlklgQVZX3ITFmYJA/45nPI5MGxomTp6fV5C/+84eo0Qv3L15y0b4LD8/7uj5w+NBg6TCyfYcu/Z6y+f/Ye7dgy67rOmzMOdfae5/HffUDjQeJBkUhIkVRD5ASH7FLKjt2RZIjV8ofkVyVMEkVv/STR6lc+cmHog9VnCorsT/zo0pSsVOsKEokW6LEoiVIlEhZlkSKJEgChADi0UCjgb6P89h7rTlnPtbe555z77mNvoyZpIhe6Grcvvfcc/Zj7bXmnGPMMfDaX33x83/wL0fBnnjkoJsdXr06uXr1uiA+88yz7vH7vu9dP/DDP1zVo539a3FUEwlIwA5PYA8UVmaLsO22HOXHg4pEJIJqHgRdHvTy/X9QkO0ZLGKFvlB8E8tyZuIQK8A6yGGjsJh3B+NdBx9186aOS5vtGb53gWf+q/9m73//7R/4+/8hPv7XcbBLo4apC3UtsdjT9PUAD4EQ1qnXRTHZCcEqJCPuAnlkBjJSwotvHP4v/+wvf/03q1uvPa5az+Y5LebEPm380IPIXDNCPJl3Yba8UY00d3XGKBtcwepAbQr+zs6rYme3ktlcLpe//Mu//IUvfOGzn/3sumLkRT4HJdFaCWO+9tprP/dzP/f000/v7u5e9PpiqACg5HuldbCsHQ899NAv/dIv/cIv/MKnPvWpX/mVX3n22WdXgpwlOy2ZZxFo2RpbrFK+GGPJ90ajEREtFosf/MEf/OQnP/mzP/uzV69enc/n5TXFYLAsVUVC5sFj9WA8GO/UCqKdQ9dsyHCcc+aqDmAArYLdr9bh2mSXCAa0GTmbmU3HIQ7+DKYkXkPGg2b62YjXzFii9upjaFszMwjOKnOsxcSbtlFQrqmve5pRgWj6s2Dv37Y0NdGp2MN6cNPLuG/D+jZE3v8fqkevO4z1xdpuUQUUjdFIUjFEyHUJj9rNJ80oO/Ymo6NWArJRL9nFzJ57MRiAiazYJgJFjdShdgaHXAWv7rRuG32K+TAV7UciBoo1XIapkgmDuLh7Z0cOTJpaYQ1sLA5X67sxa6fGOMDEyv2wZLlyc8To5l7MHQRgEuKT2dHu/m67nB8d3zFbNiOxhe5MQ4jOlM0yOFp2BVtmSLEvNyen0l5SkInTlsuNuyNCRKf53hncrO9GcwadNm6YmTsxE5GYZVUdjyeqmjTrojUKdTOWCJgRVzt719vOuy6rOjGlrtd4K2qfxfG8vG1vxLVeuR6MDTapkrSNRWmbsiBk5tm0iJ30fNDBcb14ybv1aea5OoWDsNKZPAObb0J8fjrNNmZswUJp1V1SLm1p61rJB5TgJKVEQNc5mQu5asopETSwcYxBaL0CQr3u+5Dj+T0cUy5K/HzVdjsk1bYV0H7bL84je+dTvvKeK9UWZgYZCOalLFIMMzBohZ4eRm86mqWqRUPLgWkcowAAIABJREFU1nJIXddll8nkYLGMTX0QZf/O0ZGMpK5H0lDKi9DBrdVsKQcSolqsqk86vSaj2WyxSA7A00nUcLAn5qmO4eS4Y6pBVVYs25SZqYmKqCZkEHbmZfY2yjWHMq2sNx2Ecoe3ArwFNnB3ZhRFrwcp3//bg3vFlmFCgrS31gG8b70jR1Hlmlk72Z+8cTyrTPbH+3cXi+bqztHiZD/TR+bx1d/917/7+a+/+tgjNz72137kx39i/DefqnYE08YZiajQt4V7ubDhE5AAAxQILlATiEi6/ZW/eOYzv3f3c/+q/YM/e//M/627sz1kQ3dCOj+IL9u8mS13Rs2JWu4wCpVThbEcz2djwjhhMnQHGAid4TtsELBC+YoNXemj+43f+I2PfOQjX/7yl5l5xaK8yOCuLPQrcP+LX/ziJz7xiV/7tV+76BOLMmexQyjaKiXjKnlgCOHGjRuf/OQnf/7nf/6555771Kc+9elPf/rpp58u9n3npMDOJp+lYFmW7KLU8rGPfezjH//4Jz7xife+970rz71VHljc28tH55zPdyE/GA/Gg/HOGDb0a68iVAMRXGEGQZHhgJmb1VIVIiOolIhtFBzBio2bmcGZOAqTJyED4rnskjaCrbLqdCnreVX0zdiUfINrMkhxmhdKC51aVzvZ4FJdwD9jX9N0eRtuZwlwL23tteWymp2LLx1A6pbTya5nuJKafe2Zr8ew2Nsd709GDz90ozuZfevFF9AeenpT2AIFmCdNzJGZxSOFoJ0yMzmTF3fcVQS8Qmm2aIkVX7gh7Na1hJSJjAf7NTNj9hX9T7MJQOzkCEJVDFXFZEosMdaEGnEUwkgdMUaFgAMzm5NpcXwrMo29+vd0Os2avv71Z+Z3X6+wbCqR2LznPe/e3a+jVAd7e2lpqdNsBvMwBJ2l23AQbe1lezYLCeaupbt+hcacAi+9GNyaqicAZyY2dO7FzIBK32VBhqsY6vFotLO7TPqtF178+nMvLVr7ib/xk6NpPd3Zb5cpWzcdjxdt11Ts7llVeo/lPAh+rlIRL6Kg26aZ33v+FJGPIiSj2kuqAnDreT1mIDIzo55ud8Yo/CIsy4rR9vkON16TzPQ1VzozK0xTZ+Sc23bRdd03n//mZz7zGSH+i7/4i5xzDNXBwb6ZHeztVnUQwmg0Mm3JE7mHwGa9JbWbOwwkF/Oo7xPo2/LPrT+6B8p3z0C7L9YzM1G5CHpquZHzSoZ3Jcx75uNWH5Q6q6pARBk5Z81Zm2b07puPX7/6ZLZp1/G1q4/+wRd+7xt/9eWM2btuPrJro+lIHtq197zn4U5t/6Hrce+hEe3/T//sf6viVBezGzduTKl+/F37eXbnruVvfO1rmqq//bf+Lkt1cP3ajXc92ubEEtUCKBpJFXKQFp6Z2Hom/PB8bNqArXBgLrK3zkS+0jSaL+bvjJQvDwqWDABi/f74kY9+/B/+k3+cUrs7mc7bJUVi5tR2TT599np2ZBHU7IXFNgoRcslp72KpS/s7+x/8oR8+Sd00TK7kBFW4n3zP9en/+A9v37m70zQV063jkxjjEvBz8fxrwGsAgIeAhwAAt/zWq7//u6Px+MMf/vDo4YfqlFBFkGtKqKthmwcB1WpR6N6iZoS2febzf3rnW6/W1x969Gd+in/6JxPwqvOrq4opIMBc8hxcqrCrJ8qATjXujCm1uNLArU4dGklYdtr9/f/0P/i3/+ZHm6Y5OTmpQuzrZ86bPb8FDosppRCCETrKZXMwGK8RRFdfCcACCCuyVKzITgChGle/+k9/9fOf//zx8XGhdxbQbOtdWEF866njC7deeOzhx+61hjB0Vc0SBJFSH6IARZaKMtLN9z7+X/6D/+I//wf/WbtcfvWrzzz99NNf/+rXv/SlL/3RH/0x6mGzw0bnjQX76Ec/evXq1Z/+6Z++efPmhz70of29/XLuCkVARl4FWNUoKjILHBmABBAsX5IK/7GP/tj/8N//o5TSdDpdLJcSqOigns76tVkd6/rmzZvLblZVFUBOfryYT0aTsxW5c9He/QyFMfhjP/Gx//af/HcFO00pNU2znqgPUw5X03ipLcdgZAQzgCCWTIQLfE0+OEuLudiDXuUH47sd46vPPXoM8h5DgqGWsliR8CZed1ZnRdZa4Qo6pcTsTkhwAgUleN84oLCFwNXiMsQXjuww3DgnMY+tiEQZjfUuqcQ0WK+hBLIYxOhKnkBEChe39Tj4AoX3IdItr1k1ODKdka3fUHRwY5gxKwEkJc/klYKIZidTqIoZw8j2xgfzhQaSJsrx3dfnx8e7kzQJNuLW0+H+pLJu1s5ORpVUVVx6clJmIc0CFjAWiYvlTxWZyQyqip4Ux9LDerkXJBkOZNDLMUcBAw1kSStGBiXyOUoHO0UXyR4ZYxbRvPB0EsO8ZnB7tD++7rRvuWkRIbsZ+5ljCBxFXSpIgDNxyKZGNOHbLHGm5qSdNhJHmqlxuObu1isjdFjO9jx4qh7duSGVMYt1uQn1slu6uYho27GQUIgcQOa58DcB51SxiGTtVStN2AgxBqfiXdGnfGXUWgFwNXKrIlfC5nmZFuW2qi0DR3eNgeEp6qgeT2ZJu9w04YqTvNneuXVMmhmjPc/WmZIrwK2qxGApASQcyImZXCKIkuZ+3hChODL2zufdCrvDIMDH/aQlJnEydyf2bOqscCGCiJCJZ+vUVY2DhCq6m4XQeULOdRXhqjw3EDwAIGR2MEbsHiQxjxjRbAnq4FCt3DpmhpswZbOUOibpTaqEiUVzTjm7pxhjDJFS65pBVT3ayZzfvHuiirfePHnt1htR2N01WcUtO2LkusoVIwS29lACRSGQuSY3JWIHO4shAOzgIgW0wqLLRGbfeNA2EzZfF0YCsFbpOMvYJMQ1DHB9UdmSDFvfsrSq1GgJG0RoKCAo1o6giqGk5XBnomKIAoBFuk7d3ZmIgrurGY8OF8nJibTmOOVa5qiWk4fssYcN4S4vG+6Oj15bvPLyhPxd166l6psP7zwq2Gvi+92Z/bFGbrjm2e3bJ/rSwbR6+Ma+HQtSPR296zCdHC5eM/X9x250KaOJ1WTXUzIwE0wTccpGwC4RCYEg2c2s2JQIEamTOUXp23zcnJgFQiCHNaM6pQTLgZG69p0REsm2mNTxYx/+0A984P3jcQMgdV2IsW8wMN4SvdLZL/qg3S67STsR5ZRCMWrL3m9LZNPHn/yhR27ChpKYGmK4/yD6g1LjZIadCRRIihDAkBi3pANF92m0BxCq6n0f+jg+TFBHVsQKa0kdnPtP57z2u2syuMsFxmM7vos4Qpe4meScLdmk2f07f+NnQgghRhThaFW+gIJo6iyDkaC6CJnhwvY023JLy3jq/U998Ht/MFahv7BCuIiHr2U9IO2yxADC/Hg23pnAvr35xWc+JXXdTrX7Yz/8kafe91SIEQwouq69devWnTt3MBj9TafT9z75vZqyVCG3KcSIVdcJvc00Wh+XfYw//NRHPvj+H6nHFYDVFTjzdKxfq5RSDFWadyEIB96p9sjv99jephrTdqEJP/bBjzz1gQ/HKAX4vvDWJ0cosZypaoFeS1MyBjKZRMCRCS0weZATPBjvmEEbX/pmtWR4gV+yJLP1g6jEEsTMbR5kBenbep9+o7GtcixbNVcuxWhwepvjoqIb6k4OpRUfteQYoFOJDgYMzkeHJ3uTXcrWpQWza+5u3XptMppOGp7NjhFCD2qBTSnWvXYXEZEIQMV8vNgA6MqPe8Cv/AImyGnQTBvozXAKcnoBV+5kanBlpsBg8tFoxMydKiKq0GRmkQiuWAIzq9OAGPaQXu4CCZsSQZhiCJVans+OYN1kWumy5RE9dO0R1+VieXSwd5VRXMKIJaLoH0JARr0ygRFBikQ/EZuRkrhEdyIygrOTFeeoolQpXgi9gPcgG7EDCjUALB5cnYkCV+QrjrCk1CqhGe/OsrVte/toFmPY29tTp6qqEnKhgwpLiJGZNS8MDvP+L6b7mF0XqgQN0N8KqETuknuG4lRVzizGaKZlYgRmIjLd8NkrYq58wUw4D3bRIIvLzNa7d1BhBpU8sKlrZhaJx8fHk8nkzp3bx8fHh4eHi8ViYdotkzncvW6qOlYxxsDFz0BXMJIX/whnEJuZFUgZKvcMmM5BkXRvxO/f4Fhf+IZj2FhhVhaFRCQ9oZMAaNZhiRvocU5V4OW8DRKrZrpsdf/aw16Pp9N9d5Ygz37tmYPJ2HSxM6liaiVkGY1Y6vH0SkYIo+nRfPHGyfNUsaCNte2MKaf5qKmSqakSy+OPP96lXq5PJHZdV/BfoGSjYGYJTGBTHWSSsVo3mAgw1f56ypqPaNH/KzDmfD7fOWjeESmfUt6w6lgJDqmOx1XhvUSJcEJSXNQZda7EQJcPcAFQAgSBI4riiRNHaGcwFyGMGjhgGeaoGUz32uH93BFWDQhQINZgFOmQUJ07CwKApZG7R+IwGsMAU9SDkd8q01utPHy6o2zkhMIQ4avXwFCJrXmrOKgaGJp6BEBbd/dQk+c10G7ztJjJOnAACNaaNMKAF0WAC1K+88FOXmqoJFJAV3LMYdXceoOYrHMGhAMyEDCeTqDflu4MbfkU9gAlCEIdoT2qXNX144/ffPyJm/3rS3nXICFAEaroCRRhrXPYXPLfdhu65CQ0Qz2uQDADVwEELRPft32iUKAKADhSycwVubNQ8/YDuMzB1HXlCcSIIsgwBRiaN2zBVqONlEwjsYBbXU5EmBiqWCMvK+CEDCgeSNo8GO+cNO/M88fnF0u55/pBW/cU2iCZUF+yFFiGO4nMjovJlVwqNzvXm7edornq8Dn/Vvd4cy/9Sxe/85kXn8rMuHrB0xxkVrqsYKDeL5WIMJ6OCa7WQhfPP//M5z/3+5Oof+/f/6lG0lf+4guRqEuznf3pKFaWO5USNJuThJLsqKoqc+hxh8E0+Yz+1nr3YNHhxCnPcADLirLl6V4sDgaLmJC7aRK3yCQEcStiFewcYhPHO3OVGGujEELFUmdDsV0vKS4zE6bmvR9ZVuRlns9nb75xKwYP0QL5Yw/deP+T72HvHn/8YUNt2YnYDBAuF19JQyiyAn0MTcwlGOVlIpC6U9G0ZFoTGOxbj07vWqzcMojIheDuCvIqRGLnwGbR3TR35CDwaDe0CqNsjs/+/mel2b1y/bHv//7vB1cP33hksWgBLJddlxMXCJGBgii6E/tayrfeK2GbVm8lL109e712aPnmesFCVbPCvbhLUqBgBBGOLEmVGTFGMt3uCeyMM7xN2tKu5nSa75Ww3ns83Fe636q60E44dF3HQl1a/vZv//bx4eGrr7789Wee39uvxuNqOm5C4L3dHXcNodgJ9g1u7k6FRut5lXMashs5sZw6Sb5dtaI0Q0JWPpS9nM9GG+O67wWBLtHLd1G+t75irCuyaC54IJiZiQmkcHdXdXPvnV2c3YwI7WJu5orAws1k76kf/Wtc7zT7B4ez5fHxyWc+/dtXxrHS5ZVa9nfrx9+1f1I3+/sP7+w8fvWxJyWO/+Rf/9nn/+Rzzdiv7oWr+/XOKF7ZmbL6nVtvLBeL93/kR5988smkdvPxJ9ShNjR5upVWzNP1gXq8shRHyswrfT3MsS8r0CBDqtrDmICq3rlz59VXX37iSX5HpHyONPAkBjYL96mGwbvUEVBXAc5KJsTp3ANIvn1zpW2sy7cpP1SkCioswYjsEAaawuKDQsmUIzPYPNPFzZbnpY6COibM0pMHDVABrxnl9XT61UrGsXTdGlRzK4wqVljh76XaNOw6MjSy0lB+A9TBRLJolyLRSEBoNVV1BUfOCAHucCGJ5AA3lHxto10bFYFrAGjbVI9j2+UQAth5W8Z7Jg88ZdhOpOyOOSsRlf0mZ9uqZsmMjrOQhMgAFou2aerLGjjZZulv4/0bLgfjBO9XNsTh/XM2ACVlMi/rTh+UOUCjIuW2BVLG1h7newZz27E1gQNdUgB1FABZLBCvee6cnlxWq0rJsKEyl6gCra2rtCV4vMzjGfp7ms2k7meX2vY5H1gALHI7rsZt6qIEdy95qPjpAQRwQw/sCh+M7/php5U42r46+fb0bkt+d/67tDWGY0ImZzHgZLYwozMr0EX51dr3/VwB3i54Ja+fS0kniO5FMpBtBM57xKO2djBFO4YAZpAPTVwGZxIOYIL6vJ1XlHYmgbCIYjmlSGE5O64i18E98WxxQj6JErMnA4MHjZABigEKCc6xZga7BuBs+jFspnzlz0orpE9CiMuyV5qS3M0tgzSIR3bxnFVqZvKQHZZyUqoksEemisBwqBOcjBCYmQk+MnM1de+EBO7kyqSaFyHk+eLEMTIsQKnNs9EoZDKzTBRiEHJSVSXLyA614h8IYjAg5LQjoqZCIDKS0kZHXde5O7zYx3vZXQjUWSJ3ERZiM9WUDMZCagZnhzrckYgIlA9PjqUeiYXRZI+FsuXj2cluNQ7Md48OzSAcsypziDGoKkMLBOtubuag9dtBpx19Pdrjp4j2GTfIQWeylA+cC2PZLJMRiBkEMiEikpS6Li0L6JdzgqMKcSgL3xfNyHt1v1KgPyVJqir16SoV74qVRVtVRYCMECh0y3kIHJgmU05tRwFdB1MWmrKE1dQsxhqgQtoEc9AyRfqMzeHqLhtPE71NY966MOZ9WFBe6HS/FXtdPTp+8RueZn3eCymVx70cu/qpqIxpqY07gFFdq4uqtK03dQOZqleHd5fNeNTybCycF8fTxkZ1NO1Snur4IPGkk3GOYw/1MifzVixPY3Ny57XJ9YPR1dFbbx631lngu3eP3DmGMJstJFQkIasyhR6f2mxwpXPnXvJtGZ4jIS61JDdz98ViMR43dV3HGOvxiJnfIb0u6iA6hcx6HWh1VVUOMXBQsKkJBxC8j2zXQCk6/eeZ3eOyzuOdu0Tp+6+JmeCwhBQRHeY9OOEGN7JwAWJi547EAeVOSBRIUIebezatpOK1x4HWYvJi2G5mgWhUx2ExKf8zAxxkPQNyyJGxwWSl/nkIDk+eVHUSAsNMneCgAHiI5ECXOsBCrFaHYWunknKKIQII0YBcV8i6DBK2nvxFFzxZIiIh4UiAa/mEcOqmujEhgFBT9q60e8kICa2qVlJdKn/HIMZjAA83K2mKEg3W5hxCEBIQE0FhnXbuXofa4UtriUrxzxycLEWOnXZRYrY84voeyKb3Xh/3jwOeuYauljhyQAByRmbi4gvC5wLFEMiQkycAUCOiSqLDeSuMRpeR7gK65aJpGoDMTQIRTE1TSk3dnL/7nKiKAiBQYKCKVdYcYugz5LN/GPWDlODB+O4uZ9q5BYC3VsQuBx36mTdibMSj7MyguMxYLDvHaLPL7v4+5CzQJ1ukR+m04rVVPP2+P+hekej6OwlxqWZJYKhZVjNzgECMAKKmgSu+/sxfoj2aH9156oe+P8+XEcGAO7dfi0EnTQiBDVh06mLFN6jIeLg7kwwd5gzqlaVXcbCdxs2n5Sta8wMvoR9xkfoezmoVdlMgEiE2N4aJ5+gqntmVQhWqylROFsv5iSZvJlffTVQ5GAhOtqGPIkxWuWeggJCe26V189nRnRj8/e97z6h6Ym+nunF9r13O3jo+ev3NO+5OFGqpR6OdEIJlVVURcmjvusGkgCW4+8msyznb4E1XPrfgkCISWJjZiYTI4W6JSkucsLgjGJmScJeWTsGQg4gEBKbcYTKadMlni5OTo8X3ve99iyzN9OrV64+l7OPx1BTFusldc+6SeR15lQmcGt5hQ8ZDNpKT9ea0gRJ8+lvaf79n2xIzmCBDg6KaquVGKiGGedd1mlIVgw8mgHZ2S6WLcP0zDuPl/UszfKECFnxvMBlHm9Orr976wh/9MRF95St/6aZt25JbFenqlf3RqCHXpqksa9H+YSrYK7J5yX5ijOQOcgLYbTCi9/tbafpEkc5lX7hveue3xwI9VbilM7lfWXCkdwYl69MkIi5ItZOZFcrrW/PjEJsPfOBH9669O9ZXJtODw5P22ee++cILzwl14+BjkYcOpg/t1RHdYzev3+J3X7/x7sneo7/xu59ezhfaHd+8eaM9euX73vMIdO/48M6z3/hKaKb/zk/+1HzRXbn++BNPPNFli3WVrRBpi4dn4ZcaM2NNHnaVMPdunO5EXtRomHuXy+JiUkyhX375W8fHx53m5XL55Hj0jkj5DMIAIwCFNt4DFJFCJYMKmUKUIbAFqvE2fOGCXTTwZfdoF4EArSYiCiyaUsPMUGLnPnEoFj0Ez/dA+fqzoxXUQ0W8LVBvvmcSVosEnf/loqqlBmifDqfUe9NSabAAo+/FFdONRWf4+Nx1QSoSqUSgDnNYQqjABAVlhQgRahCkWqOVbu7uHGGAmbAgG5gDBagTbWnFENq+KAaOakoD/FkKq4HlgqvnBLJs2ZZN3YRSpb6024GtFc59BbxWFGEQ0DhWcHIzsyy9qUPopa+JIkcA5haI1XTEEUCQCkDkeJo59XLkq9P3bYdxuSMPIHA1TEiLCgqsXSdV3JIfWg4SIgXCoIfimxNq84jkMk/EKDYwgjtbwbshRhKblcbbBhocBAqoSRBXI+EoweBePJ3XI14FHoB8D8Y7CuvbjBf5PjqCabNfgbaGmrShodUHtBSV6HiRltlcnNjp7egu66kaXQ4SfHu87m1Tyou/T+7wInO6Wsv61p5BIdKJnGHOoE5TiHTn9ivojnYj10GqwJHM4FVkzXMt/WYeReoh5g4r8iAJMYeeu+igwGWfukCT0Nd8GTDw3Hyg4GgpRPe8VBKQUM9xUIYFskAWmcSJYhOrilGfdOn4sO0MwlXnUZ0JzOUgS0BZtA1FAyOrBXFmT+2xd3POKaXlpGp2d+t2eZw6Go+vvPTyi1kXQkIwNFXlxBAQSZCsnZXQFQZhL+ifektobTAbLOdOJiYhhJqqRjhIaU8qUJsRKDg5mEHKkokMjrpRYNGmmjmIOKizLJaOZ0uTsTuxSOBmf/9arEaAL+Zt4bmllFhgZFzEiQAwcS97iw1zOV+15+mAO66eFt72aLF7Lqou6PtAWYQDMwEpJVcLgULgGEUC5bYDXCTkrGs3nQc79hWYC++DvGIQX9IVLv8s3D8MypPuLo7sppqLXkAIoqp1XbeL+SuvvpxSWsxny+W8jtWojnAVYSEPIuSQQEH6+g4Ruxaqrbk7h7jSiSxLAhFdtMmeyegKf/M8ync/j7Nvx7Vw/wtCeb2uohb30r/nfeOrrQ6tv7XMzkRahIzd3EeTK11Gs3ttZ+8hxahVH4+nd15/7c3XXk3Lt/YmTJomzc7u3jQG2r92fWbvqcb7YTR+9vmvTZq4O6Lc5klDbElTV4izRydH1aQeXdm7Mr1hCFwKNW6q7lDVgWZMm+wA1Y0aljlgRjArPpKw3nUzRhEiMuC123fabrG3t1fKOe+IlE8QACKEnvIoPVJEBgFy27pwRChpD8chF7pHpfTb7VzqU0SHG4LVIQCOIFISHs/edyX5IGFxz1a+8lPZfJm1GQAxU+nh9HNo4PC3JePAYEYO6IsLgrDaXCE9t/NeMFIIDQAUeUWpYEAoIFq51KHvr+LYZ0Q0CMDQJuimg3KMw5eJCuroW4iCRBdefM9UFGKonLiaGbHQ1hjJgcJXhMPUVbXXfbl8ORy+qcMJQNVMmQkkTiJCAFKbY1WBYOpqFqLkpKGctTKIi6gZC7mtE/b5wtCsR1ylZ3ZdAvYGGNomISaOJT8XClsROkY4ZRJ1yiJuRvcodVzqifA1jowDWsx2eVscigV3wTWGGmRGSF3bxJoxRJsEJWQgAyGg+jcgVPFgPBj//x5n3A/6GiAPG98l1jBs7eRds1MfGCKUTcGiwNF8qSD1HpDZmlzdOz7b/M4pjng23/NLJH42MD9581e2E8mG//q4kFyIDMhWLCRK3sdwkBHMXRbi6eTorYlobOpaaLQzaeeHs5PDKsTWAhEX7E4iI0uRIV3P5XLORGSm7oQMZl5duvPETqz1Qa0onWcVXLywOrlvSLRMyIEskgXyWiQwtRIXydR0tmjvHh5lTDjEiEopEouAWKKxrTKHSBZEomTlFITS8rCbn7TzI4bfvnV7ORtZ7vLSY4y3XrvLbCLRFcJ5MtEglZlJoAKm5ZxBztRLc6nqIbRtW+p74PrmvaZpooSqqkZVHQPLgKfFYZoDiCzOZGZJM4fQpuXJycl0MhpVNTlms9mOLOfLxJV6mF49mEaZcqhyNo51SqlcxhAZAsBjJdqmvnVleAwK4Ebr5t2nW2axKKCLZEgKJ7AHbFVdFebSq2uAyAnZjd66cxvAux59mJq6RGkpZVAvVGPw4l8yTGbui+4XllRWJm19/17O2WEMkIiIFNvxW7duvfLKS/P5SWo7R4LDcjca1wCqwIGpbiLB4FYAJAUHGEqbWNGYsXJxejlvgoHJtJTX/b7XmLPXbf3pOLc43Jcd371Xg1K10Z4XhTOc0iLj6UX/p8+sqPTBqcGcJEhkjntXG45U73g1dpWXXvpWHau8PBqHnFmvTMamOp1OQ72zSMsTrZSnxzM/WtxqqlzHfDCdjIOwxjrUbdYQ8cij1066zoTqSqSqAJJQM3MVQ5tTlzQEKhVwKgrGq6vkbrR+EawE06VPtpxsCIEFJ4uT+fFJ1YzLcqTlCMsU+e5P+Tz2VMIMEFTQ9RouLnARRyRAtc0I0YNc6DG0Td2DLpnyaXaRvnO1aGb0Cl+BiXqezgDNG59DTPplfXMR6HmeGcygKpRHQBVCULsQddERlwifT7PGfqWxzWh8Hcw8U9bJ6kFIY+ExDJ2SxWWmnJ2jFOjOKDHaJsiHKDlDCBxAIRbpMuZTk4ytt+AMdMksxHAfPov4ApAPRfVD+k3IYySWcC+tyG2jG0RtCihKp75VQBAm6V3vgezosk2rYFY69yiIAAhRcgYzHFwmQ05gATEybZzgBUI2l4jtzmRszrbtAAAgAElEQVR8QkCIBbXT1kT4It1P574JkwmI4oycOWy7lWW2hMs8EcpwhwjI0XUWAjOTDiJKThuTsEOSwJ4XLjFToKpWN1EnkbKtMPUVhnLpKjwYD8Z3ec53cWFjjYPQew3f73bvG1VFXk8mHYWHAQUWranL1s6c+6m+nxdxcd9Q78S35aW++hU7bWG411tZMZUuW5/3bJasxsyBmIiptPfkDGC5fNPS8lvPf7NB2n//k099+Ecry5/5nX/O1JnmSqoqjhSeOs2eYqgGf7aCzLi7Z0sxVO7eZ32I6H0yzjYf98p8pRF8zZqv/L3SVVsn4TI5aRLWQDmQBqYgMQpahLeOjmdzvH5n9sqrR9JkQ6ib8Tw5kYBYRFQdgGkydx6xBPflIrfHy5ReeeEbb965Mzs+YaKX/uoFd29Go5S067oQQrdsmTklhctoNCnqETFG1ZRyl1Jb/GxLG5Gp3/WubVswMXNprjGzUd2EyE1Vj6q6irGSQEQMmkxHZqZpwKykcvc2dV1O83Z5fHx47eDKznQsxLPZbGSvj8a7HsZU7/3Xv/j3Zi3fubtok6Nr27aVwO4aK4K5WmJxtoEsV8KMIbAenhjfrIMI3Lf0xp7hKBKKA7sbXNWJXETgQm7kh8dHz7/wTTW7efPd+/u7Q9rTa835pofKmZ60wWH9rO85kbhnAMUuOGsqoFAMoXdar6rP/eEffO2Zr/7h05/b2R255shoRnF3dxoYO9OGmesYlsulmUkkc4OzUSASDhIgTKHrusFI3sBeFGZLmWZTt+aeaNvFCd794HtviyhuSYiZdZWlbvyW9t1xPMDbBHc4U2cpq6uDJIYYYlX/wId/PIa6aibj6e7rr976rX/x657bvVpqznt71WMPXyW6cu3hG9O9gwy6+b4f2s3v+sPP/d5f/vnT735kJ9Ly2m44mI4j8XN/9YIpfvipp973Ax/oYDe/93u6lNK8AkWAuqyjumFyZq/ruhy5KVaGJX1w2V9tW6dOrIn6GojbNt2+ffuVV17p2jydToNUdTX64Ac/uHdw9Z3Ry7fe4TOEvBVQaYfFkiqCLYqALqxFXUEJqmDuM5WCgBFtB7su2cwX3MoD2+dZCiIIEdqMWJEPah5uAmDpEOkTkTUEiXoG/Jl8wNaXAiEgQwoEt1yiafqj7zpUFVRjLHlYWEP/XJihClpnOSpo0DJNCUHK4YEZqrXwWa85XxP2LBfHDQopMUPboo5ISYp5QzlZYrjH8lgq4M7lmg9g1waSqRdEKO7MjGRkRjEgu6gihGJ3uw37BfKg59NemFbdY1Qy5LJqvViNKiSQKoIgJRKR4VpVpshbMsqANXHJjDgcTNGVOVeBNxBBtUxIce0ngV7u2EWADPEenhUa2rxL1luYA2YgArOol16E4v4EokiE7nT+CW2yh9MFJbvikbiaV+4o0uXuSABRJcULy4UZeTAVXbv1e7JAS9CKbCk74wVcev+x04JITWAgloZdwYPxYHwXD7N1IKtv6TFTkRK/2PqeVUIcoG8hw2AYHWPE22PzQzHQKQRpgeMOh8tOqlE2adu2vMl2jO78N8HrKlybEdup5cDp727L6y4K9cysb2sZzhcCZvKs61oIK3MwWr0hQFhZrUrptppOJq6mXcdgMrd0t44VclvFquK4PDme7tdCHbyrq8qBnGDkEgiUVVeGyUV/rx9Z03oL1vqZ9gqfvcqlrKd86w4N66dfDNEIxkyBLad5DCyeiom2SC1Msd5ZHr5RT3ZnrxwqccpZ6qbtMsVK3VhCSokKr16E3QPDNTM0CMgJpjXLLKsTCYRIUgtzCTKCM9w0O1MgFs1EITCTZkiol8uOEEoV3ZTMbDSayHGahMbMupQDeBTrxWJWU6g82Dzt717TLiFbCCGyEKJbLuU8uJiRgySMcmdM0VSAYBrcwVYRGg4TQ51a7jqw1CxmXQdAJLpnEWImFiLlrpvXXhGRnrbhn8KqODe7erON0/m8PTkx8yAEdxFxeM55FAORwhOTN5Xkrsumxea5rmvNzrLyiiYQDfJ7DpCZJdNT+4oiMEm20jgtU51IVoYfZpZSIqLd3d2qqnrND3fL2oyCpo7cRcBwy500VWkjms+7KEyEwkYu5hnSzzSoWym/mlmRIyr0QiJfk663AUk7RfA22eJSLMruP6PbivJt2vqdVkOKxu86d3Tdj4HIB7jSzIyKtGkvDtWTFIq4RYx1sk7Nm1hlILAk2aVYxVhnOEjrytyWnjqORDk0gTKCUzPLlUl9kifmS9NZha5SiVjWqCJZSklC1VpGHM8TS2w0VewxhtqcmDiIdF0GPISQcy7Nk+RGbuZWRESL/0IByYloMhotl0sJAT1ECQVKIaaqqkIoKB2eVVUtFovdfX9nmDRwNrAUE3CHGKZssWsX/9fvfO3/+E2eH1WBavXGpQOOXSdCxOxmRc7JsQY40NmtMerlDobXcsQ1sI6MkMycmIRBxSoGE6NVaYQcRCQg6i07Ng7GCbq2i27IOQpr1jKNioxUXVVd18E1hOAONw/S7y5uXpaQQmIwK5RyYqmsr+ZqNi3Csb1wMJ0axJQPT8wrAYCBMQ0CXA3wpm7mizmLFCciB7xuVNXUhEiIsaa/5EPn4KoAxrYi3Z9FwJi5y1ndYowOuJuIeP5ONXUZOzPnrMX/BA5zK+GUuTPIfDBlKi0DdomKdTswbEvDAftwDc14qD4wC+CqRpfkMHYycCHXKEIr+oUVXSFhNcs5TyiU+bYyeynZtQ09fVY2g+GN6rx97S4LLuDFnKoELlrL+VtPRG6+/tD1zxrqnZm7VS9cmfzoP/7Fyf7YC0s2UslAa5g4VUVS50HK92B8tw9m6Xv4Sw+SEzGBWXtYvjiT9qFYhrEwg8zdTAEIyypV28a+KsvYsLT3+u+hU5jg1pudS2MUHVZV1aXEFVZcze35HPgeZLD1uv6ZfGm1Fa7YASudAzPbCoieGu85U988xwBCFCIoU9ctxLypAnJ67rlvfOPZT1uyn/l3/7Ykr6w7uXtnfudY8xGgRBOiqug8umcgOxrvMzZfTxGYeSVrX8wRVuftfh/YpqP4R6/ek8t6pxmemtBFcvaOXFlqiTssIUvzR3/6xVDttDm0OVDlHEMMYhydyPpIHsRctCtOjmZR2BJPR3tNFf/j/+g/mTRNgXMcyOpqyGpqbu7CS3d3sBvgZGZqaqZm6Y03Xm+XczWDmWVPSWOMX/zil1781ov1qCraI7v7O27GQN3Ugeg9N29CbVRXMQQ4jnJSM8tWzKdz1qyWTEHXibFYzD0nZLWcl9K5H1w9ePTaI49ztbuY56XOejSUqTfaJjCc3Q3G5CTi7oMvY694X3Tt6VxRuZRU+ltDvi5poKqrqidRX3QQAksIEAmeu+7LX/rz12+/VlUxu4W6KYqay0VXVXVxAgcV7EwITORMXEIrJiZiEBNJXxIgEJMzkTMI5eqoas65PPXTSR1icPcXX3zx5ZdfZvBv/YvfWs5nntTZJ+PRZFRXUZo6ilAMAXAhr6oKQGeLlVRpciUnMyWnogXiA+1KoYCvdZRsEbUnGkLDAmPS26R55366tcF1o3cRKwEb89KCewZyVNWik7SC9crzSHTaxWcAgYqa0LLLRKrOUsV3v/fJgyvXmtFIDh4dNfFf/u5vvvjsl/dqjMKC4uLxh6/vjsdM8ti7H/c4bfYe2btx8/bh/Ff/13/O+FbN/OjB6HuuX0dqLXe3XnrVQ/hbf+ff64z2rz3y6CNPdJ3nrgpcUUiF9Ts45QiRM59K+K40eAB2zUSBmYWImQcGARFBNYdQk+pXvvqVO3ffqut6b2+PWa5fe2g8HpdiRNemd0TKl5AUIZJVEqAgWESL5Xz0zRfxf/7OfrsYkVXLdgxpQSOmxlJAMJjDA8IAE/o5xgyAnoB3Gd6JlnRlkCEeIKOqarvkcAVl5IA6hJDQ9eajoN7EDU6gCDnfPrYVprIePcoMFhJ3T0gCCRzc2sDB3dnJYBmZQBGBepRHCSQ9vuknsITU9F6BJEzJkkKH6+MrLqjRxqnxKQJE5UgEchUEkMGEJFTVLKWS0MLMoIAxSCC8RptdfdHyKaSDM8Ra7ruxnUnNUk4ZNqXvFL+vcSOQg4viTXZLUIUxOCPViAHMIGHJ1io0X+ZIZPs1RORIRJ12GVqqUw4YXVp45pQyutYHmJB7IA9EEovc89hA5qfEDPROrDwwT3yNCQz0qgIXEa7UlNCbyfQr2rlbz+AC3p2Z4Uf16KCNLcLJtMY/+kWGZTUxdqDr+xOLvI1D+IEt34Px3b+1pczMxAIqUQtyYQIQeiNxR/mpDFlUyduktPG7q+oK9DvXomQAn7qSrdXYTjq8cTxHHKs5EQfhlHUbZHeB0qZv/nQwpdmEB08JpeCzxFFbCzHXoQOghMjk5QVFwQBD1R90joNqtkaXWXEKjmfzyaiKMWjXEanlZc3Uzu4c37l1ML2y01S7O83i6M3Dt94QzExbFmY4MQFsMHJc7I4xYEQM0w0kpK/kDvBsfxexwWJYKZqZWe95DhAyIwm1gZYRXWCHJhgRTzsfZQ3HGYcLGzHAUVmo1Om4yEw7XM1L41lkA7M4T0yduSamZZufeOL7NHfM/S5goN5wsOzp+QROfSuawjybGTyLEILOT2Ih2rCzqhLJZDKKtdSjWuF1HQ+uHXTdsq4qEapDfOTxh73LdVVFJiKatglgVysKipo9Wwncy/zNi9mJpy4QL2bz1unajUdHO1fieHfeLkjGXdeWK1acfAbXQAiFdeETNR8CaxKR1cY0JIRYVTyJyEtfX5FLgZXXmyn3Ftjk7jm3sa5HsSJPx3ffDGxHh2+k9iQlun7jkUXbdu1ShJlCVdVtm0i4lFmdCc5GvR4SCResr2QnzMwUmBUwZjiRu6ekUCu9fMVr3sxnJ3MReevNu89/868mo3Fadsd3D90dhp1xXUWJUWIoSHhiX8HLjoItr4w93c2tZJLW32QigJ3XJTh9LUBeibVgo1jUy5xuy/SwtfxzkWEDrclXnpZ+fHUg/T9WWGX5wvu20V5El0yLVI8ProJMDIi550wPPfr4Mtt459rk4GFVnR2+9dbrJ/O3Xud0MlscPnowpqqajOvRZBrrHRnvI+xkjsfz2Wx2cnR0Z696uRrvHEwOIkKXM1PTNOQVj6bTQLS7v+8idT0mrZaLHCZ9K2apIxCMB2+9Td4mA1Cz9aW1gA2BpZhKvPXWW6vM39339/fNvWpqiQEDLfgdkfLFAsmUmj9DGQ4LwZAXjk6CWW4h1mmew9vJSI4pSMXAUpcZNoqjrIk2FfFX21F7WTM3ch5C9ZXdn1n2rliRxcAsaMr60kYyIXIIETkxRIiYeJkz+2nYXp6jOsn5uJ4AiYE0ZM0KCjE2VOeckxkHWaq5O4UABKJYh5hyNjNXI4gIBWIzU8spjN2rLIHMTUs3LAHBiwAxGVYiYuRN2lBPXHe4iBQVTsJJPRffy3bRp5EgJokUCaDBtojObZZZTknu6/le2QaYGcIOeGCKIbhr9u/QvPLcb9fG5GBnFgrk5O7Rg0iAebbklh3ECHoZRdA4gJNnrEGWlglkYAd7cR4h0UvSi4OddlyvR2hNmJTW9TanVjtXCjG+lZcRUYjJIaAglZhnzzh1PYGsdc50shWOYC18dBYRce4hRHa/6NZj01MEwFtyOEEtmOQmorY5e2SGQRSVQMuTXiJPsUwID9K+B+O7e5hLEBCSI2UnIWIYIQHmfVNCcV8hoIaWEp6bGVEgxjkT8LcBlwq5gHDnMGUXN8qGIAN/8oIqDy5wVrjvnj2+lCTUmbd1xiBlviHlsmkJyACzc6nhObCzM10u5+4+aSJle/5rz9Zk8/mbO/VEu/aRhw68bW+/dOfWS8/N53eu7I/djQIRmffSeUK0qnyuR65KRGYriJIGx/mSYnufy/XxsRU5Td/IkAc9ai9BtxM5sQk0Uq4oB0/iKhVPxju7ew9/84W3Xnr5VtqdvnU4O5xbrNLulRuhapyQtCM3ZyEIg5kcrmZklmMYLxaLuq7cNdTVRALDaKUl2ZdWpVzDIDXWbOtKoxGRw3OI4/nJcWCCUwzBjRj44ldfmH/9+Um91zSNBGqm10fs0+m0juH61St//cd/IoYwHTVCHEWWnbIXX0BzL4rrKGKGqmqakTo2rSQs5nPUnkHVaLe18PrRLCnGobp7dBJCIJhQwcUYbnBnxHLA6maGkiwNVJT+bhXljI1pTAaHmdmqGYwI1ItY9hn8AMqopfnx3eef+0Yke+3VV1Juq6bemYya8WgyGVUhdslUvT+fkkkVbhW5a14BVj3EWWo1Imd2+1KKXSUAJQV9+eWXu677kz/5k89+9rMVV6+8fHs64v0rO2S2t7OrloSdmQGrJBRRHAgXCmGJCci5z+2I4FSwxKGJdLD+8/N191MC+VrKt7qAchmUD1tRvnIYK5o0gJwz9ddwJdJy+siUK6Oq2XQNFbRVtcX6VLE0J8aDKzc++IMf6hRXHnpkPNm5dfuNX/+n/7N1s0jL3RqTurl+sB9Frl9/+Mr1x0jGN5/8QDb6vT/84z/98z+LdXhof39HRge7OweT/ddfe8OdfuipH/nAB78/w28++d437h6OxjvLZRJuA0eK62fn7qf4Hq1ZM1vpDQXK/Y0xClGRYqljlVIL8J3bb3zpy39JRI888sjNmzdF5LHHHlsslwCrKnMQZnqH+PIJ2CG9wDxjCc4Ie1E0Soph7q2JTipBoiP2kzGuyuSOKjMzxjln8syRYL4OXq0m+WVTPqdQVDB5zbiyrnfmyzZIYwQHSwxt1pSS1cwcuFAizdkcqpa7qqo2lNYIAEa0oerkQ9an2o52xinRsuvcc1XXmc3dYyUpJaZAwskK0t2FUfDsgAgVfl1R+/U26Gg0yl1iMwZZl5tY11Vs23Z1AEpwciOMGXRWQ5KdkFVj0yxSB/YcvWpGTtJ1XVUap9UYiAIGWVJXC2s50urUWumv21kLG5JsRkIG6zSDiGNw9/o7ptu4ZMluJJSBpJ0xSwzqlnOeDNeKnD11dayaWN3VdP9vXkmJCzZdtojNXeFS1xyk1ewEhcfukkWQLQt1ca5fogokYlGSRgNCEOzsAPCsOSXKFtgiMXQThF27TR1vTfmgutoNyUzV1cRCU52/9TmlOlbnb/3hXtpPqC124wlCe4i4gzq2QIVakAExIBsIkPMeRw/Gg/FdV82sQslY2BEjGTDLuPXG/O5skWzlDEBFxeHR5mRnZ+f/Zu9Ngy3NrurAtfc+5xvu9IYcax6lUqkkREtIoAEhBhmEmMzgwLQwNA3N5EDt8Gy3O9yGjrC7bWMDdkd3QwiEwAECN5YAC80zQqWpVBpKVSWVqkpZlZmV+aZ77zedc/buH9+9990cqlQpmh8NeSIzI997mffeb95rr7XXGo1GGbu+TiTQRbTbxa12st7TS9Y7a8wH84okU2Kz2CdiPwWKW+G9J5vNW+g8n9IJ7cksN9d7/6vbxWoOYvnui//bjyetXo1xaDS6cEFZTPJhPmsGw8JxCnE+zNhJ9EzDXM400TQ6JHEoSzhHZTGAOREjNljsg/TYCCq9B+Y66rNFPpn2xX3/bVnuoriaTVr6pFpf9S9m9miZuw0cEptKMDYVTo6T40ipNYsxWNO40YTED1y2OW2bcjTpIuC8ONfGoKTe+9DjCibqf1sfCQzzaqQkbGbkxIxt4YKteminzMuCvsdOtKzFjVmYIE7MPCgH9QHAvheGKHJyo6Ce1BN7ycZGWo6OEFnkIlIe2yRCQtQyjPxCLUmL4Cpm17cqFCEmcl4saTRTyjXtmbiY2mSxaecKn8ixKCguENVKN2M91u8WXXeyhXuALlKtV6cprQNy0kM26fCCiD39tvy2MjsDsyDLnJUFWWpDTWwpBcCLEJN3tER3uphctUtQ3ArymZKtRa4vJ9p09Tcj9JM7/QDFcDhsms6x5L4YFMOuqj0jRhVQTCGE4MRooRPFkvxeDAeuIN+aUhUgqKaFRPlyD1a7hKpbz6y3y/WXnybSW//yoom+FRW2Ar22lrewmCVhWrc/WR/lXXvxHp9DQTFRVcfpvJFi3ASUXLp8VGBm1BaSUrXPg8KLE86LwdFOi3ywGVEmijE1o4EKVZmlOI80JBJqOTVNN+2aWRu6qNU8ZTIi9bmjZNrEPXKCxYjjyvu0H861pcxhIbNYpu3xKm6xD2aA152dnTzPiWg0GHYxeO/rus6yjJnLsuy62GuVoyZV/Sti3yIgtyIOIhDgASdScCBu4MWJcWqDH+Up4YC6NrWZZJnzXeqEWUDOMS95OV6rmP1X8oEWAQzW2yITJ8/zKgzHZRPCrKnyYhBM1fFIg9DC2lmIC+8lYyTVlC6Cdj1lS8tz5PDhR1BYsNhacIVTAoSUkGV5psksee/bEJyTLMtm89oAc2AQmE1j1OgzKYrh6arlXNr5tPTZaDBsZnPnxGJaOjeykjKQ+sATd5HtCC/6lnnWsM1jyoeDCOvYosbodKBRRBiSkkaLHuwHntXS2mauKE1vl/exTKae4JwoEzpNMGGomqe/KMzXOTWAcwFT6DSRsaNkFsjy0h20B4XPJoOynasx1xb8lXyQ5T7UZaHASjBSA1ehc+KMbRZqCBvxNVe6jcvHE1+gVmZxrtMUQkdOXJ4D1nRdKF1KiR2y3IsixKRmOfsQ00XXwuI0fBJjPOK+wdbfgmPuXVEMz4b5pYe+4Dy23aWHPkttHtIQpdcEoUMhVrqwiCQkoIFmV1Hf1fWXneZDsmTK3iVg3uDs3ny/blUKCBQE4wTrb6Nt2Cn7MWwQVv1wtYuJPrsAll2Yk6KAzBrEoEowEjDMEjHhSZ3WLxfMcNnkhmWR8xVnLq8P+ClMloBW7WJYuOQpyGAXRy4RAAyHhVpq2qoQtG19990f9ghHNiYvf9kroOH041/SMDvYP9e0s2E5aOq6HOawaBbMQOqBjC2LVl9Swl4cZsFrH37JSCwqfSLu6/yliVWPYBccTO9GTdQ76idCYkpMqSykzDLPeUjZ7v704UfPnzq9t4+qDabGoe3i+fNNMFWFaG+8SLTIKl68rVETaoglRJb+pZH6cTewqaUL5XkiAQBIDKamZEpmxOojtbHrYqsssQtErSMHIHSpKIoYErjzeQYmU5rOZsTWdd3p06ehdv21J8fDkYjsdy0zC9iY1JJaP+ctGpTYuthkgHadmKqlDMn7LGgbEhUZN8matu4zFrkPb12NoKw9Gnq8q0S6Sr26DBuMZJGWBi7MLCCzxOxijMxg9kCfp0YiRMxVNZvttQd7T3zhCw9mQqOyGI4KESG2ELuu61JKjn1f3MdDP4RFHNvK3Ye5T3kSWgRd6Go8lWghTWRmJ65HfQcHB3t7B299y58w80MPPfTII48Uzg/Kclj648ePt828LHKiZCliIWoNZtK/bEoJ5NbFk4a0mHRcIjftU0GMl4GWdlkOfnXemq7zpvZlr+In++bqRz3a6e1q+hQKWiY4r6O+JYg9xNWypHBjjL4XUcIEiNa7WJCSPvvO5w22Ttxyy7MC8Sfu/dypxz+8u38g3UEuOHl0U9RvDIe3XH/jvKPN7Wu2Tt762M7+m9/yduexc+6Uo2YywC3XHy30ZNU2e/v7X/eKr/X54MYbbt3cOGaBB/kmTKqmSogqKVhTZB5x3J+h3Bc7SyZ/jSk93Cf98F4/gN0nPaYUHn300a7riKgoilE2vv7663s5a4ydGq37+tDTd23+//lyvdWEO2y3MZJAfVFhFGUA70Js0Y3SIDZd8t3Nt960ddNNAGFeYTzevf/BnS+dEgUtx/BWRNOV2rccdj4ICigjUeq6Zuzc7c95DiYj1A3GI7QNSFA3aFs8ce7cY4/X05lQ9CKW1BGvpzUs2DxK66zIKt5AYbGaT7Lsumfcjo0N7O09+oXPt/N5HlWiZjmVsJM3XI9rr0NdP/zJe8ysl9GHrvWq4/H4yGhyw/PuREqPfvgjzWyWm1jVlOIsRU9uBUuULPEiZG6d9zFKPXuZOBloe1De8uw7MZ4gBcCQ56hmcB5diGfOnn7ssdnBVIlz8euVwaruL+Mhxli3MTamNnZWN044Fz5y7Fh2w/WYjM+9471/UZDPaxs6DWLCuZPt48eOXn8jJmPEiJju/8iH21nFTFTX4l0KcYz86b9468L6k8kICjZCItos8htuuUmuPQlNcBzbsPeOD13RJ4+SeruCS+pHcqaUuWPHj+fXX49BiabDiBACxMFlmM52Hz11/swT2rYZy/q1cMhP6uVv5WbWN1C7rlPo2GWT4fjaO5596aH3PsuSXnroj9U2gTqkcZOgxtA1V1l0QN5H+glaoAEmVxHB1fWXeyWFQpwzYDrrHju3O21ScmVggJ0RK1PShWfdNTdck+e5g1OAeooPpPZkacq4RE65+JdVVYFJE8AQiMXIzEnTU4gzryhL/akJvaeP+laswqEHm11go3Ihw3kB7tWlTp0Z6OLjj58aOLvmyPbxI8czj3s+9r5BjphamO7vT08eO96EyjQZEimZOQava9gul2BBWPM2XNWyffmOBcu3yIO/dGf0Ce/AwtsTaiYJpEKaQmfiknFS7rowr5rpbL6nc5CQsEadzufEWTEoq7pl4VWKIy8Dc4kZnDLvYwxk1MUejq4mt3uczKudpqllFiYFgQVmqpZIY6PaxqpLjRp1oWOQLhCOVtW8GJTZwKvGlILzHGLrmCO0qmaaQkpHDCmGOAszT75vCyo0qRq4V3U6z622RlBrheAzMU2z+UEx3MyyrDq/lzjLi0E3b42oj5BaG4viC86B3iuTVrPzutYXWDYRlrLPBewjNRMz6+0xmVfSVjBzz6CF0HZ1s7e/69mObE0yEfaeQc7JIoDZLEVbJBL1SJ+pJ+17RrQ/H5gPP3zfB1/xVD2h1dM+McY+7D7G9oEHHlDVvb09Ipru1ydPbmcZZ85blsUM7v4AACAASURBVPWYJ/eOeQkgcVF2wjpdthgC62Wxi9lGW4TCLywHLn7QY001vU7t8VMT9U/z+yvjzQsMXZ7khVf8HjP3nrQppZSS6y9PY1jfN+n3LcbjjawYZuUg4/z06TOfu/8LPi+OctQYhtnWqJhY0tFoklk+2TymlG1un/j8w28hNMe3s82NgbfpoEi+GbaWujQ7ef01bVIunMt8WWzs71WjYsJwjCQZJ7OIytNkdVUvo0S1/5wrZ9T1sxGAc84xhxBSCqp0/vz5+Xx+5MiREydO9N6KRZEXRTadTp3PV40kAv9VyeXDeoyBadnzEMTGB2FYWet2A5CLI2+2X0T6wqR4zmv+O/zET823yzMAAwNgBMjZ8+MPfuTsr//OuXe/z1fT7dzrbL/Jr8wdJOtGyoG4al13kIOBY1UaRfn0xtHbf+/3zx0pZ8AEqIF9ALBnazv7d7/5xX/5Syc6SVzt0TzLXNHwqMkD+1ZYWfNoZdJIEiQ0PkWGT5RHF0QPiuRgG/uMuIUfeS1++tvqsPueF7z6b9y3c4YqnUwqbXbYnfy135u+/PbB6f37X/Wi53/qfu42psOTzXjW0v69Gb7rF/8PfOft+Ogjj7zyh5/n8lTNDzjogMoO1GkkN/fSCbwi06Cchk3eeK19BMwpssQG7kQ7J/vZ4OzWyVte/wc4OpgOMQdahE34HWCIun3dmx/7+//mGbHqeN5wPelS5/QgR8dcRow6+ITaI0pMZAZROCMVhFw7r14pUxYxrcSKF78o+7/+47mtcVMchUEMSkjcY+OFx4wY2CAKsX7gHu3lEsbZkFIqyzJ0naaFLbKqmrEOskcLGX/f95786Z/e/6rn7AAM5AADW/uG97//wX/3b/OP3Y22UXESr8ixkzv2WeKtRkvlAN8RZxbMyUeL4c2//LruxXc2DGc4T8ixh3d96ON/++dvfPBLGxznNvUDh6ot1cGkFReEAfikg6hZ0vNlvtFwGRE51j6JkmjWMbV+nkWcQ9G89Ftu/8X/BUcE1NbtsXmOHWAD3Ylmfu7n/vnBb7z59k4J7TQLjVcyZAminIijIHEUhRInZjI4Vacw1iRcayqpSE6qzH2xkJf++N9s/9lrow3mxi3DgKMPfrR+/X/63H943Q3B0yzmBj9EbVVBRVbreX8yYGaoKzdCHBYYEoBiEac4BEgV4iIjA44jXEUEV9df7tW4jHQR1PXF/XrGgy4jsjxmvtE0cly2jdYH4uzam05u5xd1HnuKRtY5vQtBnycYxYaZwVmdMnUUCA/vxsZ8nnvTxIzW0sIb5WnEM5hd4FpGF6Y427J/RMS4DPN4WfmpXvQWSgter3dyYMAt7vG2PqgVDcl6UodBSEubl95IumShELq6xrxRnW0WKJyVZcfNztCPfIgxJAkoXW6ibTM3hmlBRMZqlFTnoCl0scdlNZO+ii+CEaDcO8Npn8mXkEDKPZKAAaw9/0OLOSVHqXeoIlPpCkPMXAvMvdSOOu1ayUrCKOikin48OXJmulPptEpPFMWx3d1zWbER1CfLmPKmKr0bxNiAEjMERmQKTWBmOBhi8AuukXsV4dIzw0AwRCzBAFkBTWodAJgneCYPbhkzUA1uY3SZH2kysJl1WVcPMpIBV9QGQleQESikMK3K0YTqTkPgqAxSxggj6mUbgIAdGan1Iktro4BME4v0tE8mg0IkJZ/gfT4BXBsYZKoc2NiUGUKrSCKQ+sXYl5lfYhMRw1pKuC5pYpbEbEAKSiQMcgZLMPJ5AgQSU2QSL5yB8hR2zz6u2jUHZ3PunJB3yoTSOU5GyRAstZ3PRDy1oXbtMUk7QrNMZj4mxKgGNkpBxdfslVT2D5pRLvAtmzRNyywiXM1meZa1bS2FjylV9fThLz6U57nzNp3OQAEU/ACUTV1ZRK4gXTDLC6eqUIgIAawMMEV4uJQuEj2uX4nrXQwAlGxFwS2GUJjchQwVbOVOC70I9V3UoHkysHcRy9eDXhFZeKsSAZBk6GVQBEVSApE5cpyS054/Y0RWkEMmBHIHFtlgMYqCExuPcs7z2Xg83rrxC+cDxVBXachJwt5mrIqy9AaVcuPaa6vhdpNc6oLDftc0hes01IXyIMucjSwUB5ihdJs4mYXR5mgz09Jz2VlAiQPdA7N4ZwqBaFBZaok16fJGKgDEGECftWBmoWnKsiTtwATVKqbEslu3zrlO2A/LnuPZGG+SulKG3Uwz2jAwaYfQ5iICtbZ2V5+al66tYCgZVA2Dv3VnDhKEgDxDkeOlz7nhJc++4U1ve/cv/FvZOThSjlq9sjmqKF0UzRP55HxiMnIxQdGyQYIGvZkZ+xVUrssLuCcwt1GzZ3EaEUv4rOWCc6VU+6QEJQY4MmqwrPwP7fDxKIq6ro5nR43cB1/3ay/5719ZloNv+u7v3P/878Y0nSSt5m1+12346tudQSYbL/62V5966JHjbcbzvaGzZugGt9+Gr3kuYvPp334jdyElSqbFsGxS14WUIe9PNe6vOIMCUWJiBSUYszGpcwY2tKHN88Gs2QVmgIzrOO5qWELnN/IEjeHMw19qn+hyatoDgU8MMi4CRJSA1mns7yqLlJ4FkBNA9DCkPhEScWD0Xv2RwQoxiEHSwlPU6NBZ1AiRWOmpshxEJMZoa0EFMcZupGePjF/xj/8e/vr3Y7CFeYvQIHVQAzK4Ai97/rHn/uJ9P/8/P/ZHf3xTY1fk7irqwRwZgZVNG0EnLF1HCZ4KxCmFbkIJ0/kgH2Pk8DVf/a1v+KWP/fjP0Scf2FK2SlUyU4gxGyJDCU4Xm6+ETkCGKIi8wL0OUCPx0hXuPIfbc486oGlLHJSz9mjJqGaotdw91454Om2dmRFEF2UWkRLU6ZeJorjop3l0ueqwSyCDJGxfh5/5uWGVHnjD799mRT7rznaxLkpf15sk56/em66uq+vCViYRtENDqOva/MD5IgUXEwwWQsihjnhzMhzkX8nrX+R6QkAbF+EHl3T0nxa/9xThCv+f7RNbOBkuaYqel8By3mwhCliZQVzYFiYzZbPYtZOhf/ThUztnHqVY3XXns73o1sYky9zBdO9Lpx6hFEbD3DkR54gWrKAt7N97g22+DHv4lLt6GXzfWzUcZg9dfkdRYqTejYegROSInWShs/F4ItlkOu8+fs8n96az4XC814Rz584lTF0+yQdb5SADEFIC00UajYvwOdFlxqhWFogrmtRWg4mrsHIz52Shu+tLWiIhkInCYoyeOc/zcjjc3thE0ofvf6CdTpvhwc6NNwAaQhARBhN166dNT3uYwTlnSkpmRmy6TD/U1egjjA8dZXoHEb6YzMLapj1Znne/aWQQJwupJxazCWaWknrv27ZFUqhluYfa3t7exOsHP/j+049/aXNrtDEeDUo/GAycc94VeZ5zIu99z1WysxV5iGVUZk+rYs19JIY0nU7rgxBn59p8s89bM+PhcNjL/Gazmarefffdb3/r28qyvOeeL+Q5sgwiUg7SsaNHhRcuJisht9KaF/fSNzete+HaumMsXwDPaB2MHZ4Yl7XZxLqw+cIffVlK/9KfrrPiqxOj91wFm5optFc2JvSWHL3P0TLO3pIRp2REmud5p7Fu4/aJa2579nMb+JtuedYjj517y5v/OAPFeuZCGI9Hz7ztjmnd3HjbM/xoexZx4y3PYl+8453v/dx995Hpse1JRtkg4yOb5XicP/i5+/LB1vOe97ybb739pltui1GTki2DtBR902Hpx0vU+6wur6kLbow9IbnI3mBm5hiSsFPVzLknzu98+MMfds7ddecdee7Ho9GRzS2N1rWxqtu2DUSE3JOpiDjPrEawq5DvMms0b4NLfsSzz376LT/0M7c/9EgsTW++5dZvfcXRf/hTmOR4zXe8YjR678/+o2HVXKk2NkkXhPMEn7yPPsGJhpx5GgN8c8wXb/3Jn9l6459I3Z3aGGyXsZnOR5QPlFmIArZ43DSdea6yJKasDEgQ1zqUEQSIkrIZLVw02bA53GD1O9Pd6rTDhz6Cr73r2r/2LW//tf98R5uPGi2Rdc+5A2VwM4GF0au/89Ov/42C3bGmcpFPqXvmd3wHjg5w+ux9b3v3s0g6q5SSOmfKlEkK3I9UiUG09z1C51LiXrXKMGYjp8iUXTGomqo4UsJXSOkdf/+f1W95z/WP7QQHy7njdHRzY4CdmdrmeFh3oRN2ikFAVLROg1jrdNAxAFZwP01NLIDrQxcXPpaaGMqMPphS1FMP+ZiWKBHLzLee+rPeGYXg9DIFRH+99ffKlf8vO3k0l1f8vf8Rr/lBKHD61PT//PUH3/Sm+aOPArj5+c+//tWvxt/6G7h28qxf/FfnTz2++/6PHbuS88QlD4FSUk4RWmUWhAYp+AjlgKH6rDr167/18X/yLwbwx1/7j5/z2v8Wd11zw/e+8rFPPbitwzm6He1KEp/Q29CBFFAlDWIMjYyYcRQQ4NJiS7NorXWzMpYbJboWJr/8jd9/45n7N8uh1V3BbpgVzWzmFLMSWbBM4ZSVtLdSEwVrauVpVXIL4VKX4d57fuuHf/TodHbihS/86l/5Nzixuf1P/tHjv/OmG2a7G3BC49yzq04DNTC+ene6uq6uNaoreZIk0ABTJCNTRFAimHFKHaCZw5GtweArfIeFR4IBzFBgWi3uh2qmemgp8XTcOJ++vPPJYtafLnbCckpPTdEX/ocmmQDUlqowUmaFOYBgfVVLatGXHLs5U6exDu08B4gld2WKTUptnmepjYCxANAYk7HrCUKgnw8CX4jbFht+4TjGWrVti52Nvve4kE3y0oH4QuioAEwbkiQSTRMRGCbO5Vkm7Lo2UgqmnOVD1N28ieAshKSk5ch773vTS9NVgLWhDybUyxyCNch3ASm7OkCqF2WysZnS5Y5+P0Wq0C6GAQmpWGKN1lXVsByE2QFIi8LFqNG07WIIiZYWg7QIJusVybwgci98a2YGsS0TgFaF/nI4ytaHvvrnz+U0txfbhPTnf89wGQn6k0dVYaqprqOAylGRYnTE7JBnDmjGo8Fu7ru6SiXPZq0Xyt3EeWah3iyTiFSjoU9JUWZG0pQSWwIJM8eUYoySQp/FKyIWmjzPO6KyLL33qhqSVvODoszbNjjnHHvvfdd1W9vcG1imlDRCkzJx13UMeO8JnDQCYCNbbu/KGPdJ0hH0sjegNXEy9eAah2EMhgt9XC6l7HAlA37r/3c90l1VkRZuQ2BKRqa9/BXeueUBtD5+D8SwxNEXQ990zSx06ouDiGnIKd8IKXMIGc8yxHFpbTvnFrPam/jWvJkvxhv5YAsk+3t7g0zqg93CfGrn48mx0XDYdm2Em+3u1G3H7FJKLBlnIiwhXaxHEEiiRGtrrZ9i/QzeKjWkpxk2Nsch6ryuhGg+n3uRGIKqtnWXudC2wZRaTTCjzHmXd73wm6Gq2rWweBXyXWYVJLMujk0LwsaXTj232tkP7ZlHwuk3nLn7be941et+Kd51p/vub7vuP7/Zv/md0doreyBRVHJZYjEHy5SFAFLNXQ5PlOZ3VN01u3sOdmuIGynVQDNALTBiI2hKzM4oJYYkiMGgkTUIO4s+gQGXqEcygPpEZLY73x+U2+PQ3v97b3rmV92Br3r2+RfeEf7sQ/Pp+QE29XnPga9nf3rv1rOeg7ueQ9/08sff+cFrdqsMG7Jx4sbv/4FZno3+6F1be80mS0KAlzoFIgbzirPv0ZSRpWWSk1NmAwGJe8Sl2rRFkYd6Cg4IuKXR8nR9sgWFEOdtA2um84bJFT50B2pO2bOxAFlaWtH0ad3Wg9se8oH6yXFiW2w1J+rvT6SLZz+ioLfPvqBlRYegTtcmA9metGPdx1j1HZej3/ka/oGfhjIe/Oxbfva1N3/+kSNP7N9cjrsQqrvv+bPP3x8+85GX/ev/HYOjL/3Xv/nH3/w9x7oHn/554hOLApScqdNojCCcCKXzlruZzkapum4+P3Zunqm+9d//wXNe9c24c+PYy1+yO3hD3DvYbau4NdB5ygGJqL0GwKkqW+00j0KGRJpY2ZAYnSARvGLArhAfuwCXY6c7ebp51Zz4iT0HbtAa8h2HZuTnXevZU38GElLvU23mFYHXz/YluqYFubr6sl/tgPN69rInDm7amz785vd8+vmvv/6f/90Nx8/9upcd/S/v8cFY8/ygs4QzT0nDXl1X11/B5ZBgJMJekWVZAyQzJYggRTiW1NaDwo3zr/QNzMC9Es56x5f5fL4CA71Oiwzr4XJPgffWq7S/QBi8sJ9ZcCbLWlaZ3CIadCUQ5d68BKsP3wsZSbVr5lHnu+dOfe5z92wOBl//4pc4k93d/c+d+WyZZ8LqS59l7AVmSAuhoPSZsIeNwgu15YdPn2WiNdkF8I8Xfywy2XrXrh7p9J9ztQeJDdwKK7GSqZB5ESH2LgdkNmuqrp23dvqJ3WnXhahBq72DKSQMNo6Jd8zsnFNF0l4CB+pH+hjo9a+6Ov4JC5LkIhB+aMrB3Dt0s1I/HLWwS0kpagoxdpSMyJsRiaklysSYnGTs8iIrh+Vo4NwDn7p398xjeuxYUeYEzrPS+9wQuxQXXpuHs0zaH91Dt0lID42JCCTrcW3rJ9qKyzoEtHZRbXa4hZeYOloMysy95R6TMzYyY8/DopzP501dWwx+MJhNpx94//t9mj726KNdU+UZbW9vFpnLMt8zNl3XhdhbTZoRG6mp8VrCuKqSc8yceV+WOYmkFFKEqlpKuUjus1UPejAYaJbHGN/z7vdWs/mDn3/goYce0pjaWvMcW9tbG5sTC1VPKpIlESFDF7pFjETvUmtGtjjml7XKfLIxvNXONO3hs66iJpbXk67/fQUCLwLVT7OPs2wx6LoJ8BKTJ7ZDN9Ge4IUhdIltAauMiZi4p8XbUM1TS3rNjbdtHL8BxdGbbv8qKSbvfvfb988/IDpzWm8PR8PBZGM4ueHW6yP54zfcNjlx4/lZ+4b/9HvOce7Ea7uxMTi5UZCJoTtz5vG6S9/8174jy9zJk9eOxxvisy5qaiNxEvHLm45cgPpS7PsJ6/atyz2ziA8B4L0zs93dXef9ww99selC03W33HSzz7Pt7aNFlnvv2XkzZOIBDikFTSAQGwEpNO1sP9Tjq452l1l1lSaDI85vdK0NMg8EONLp9NgjZ++8+wvv+In/yZ3dB6fbfuh75ldu3qKELCEzFWhk7SQZNIMUEUiUjJIfekwIowPLO4wNE1RStp6a0MY6ZEgFKyiLLo8iSmTMULYYRBODlUX7iCEF4BQCaRF9wX62d+rt78bju2C662//6IHpyG3POb/hBS9ANX3X//Yv8dDDcP6OH/tbpwp2IICue/FLcc1NBNz3G797dN5mXefhgmiCtTGEFJVYl89MMu1J/gQP85J6PSYiW+usFZVcmNmSoQOSqzqpUm4Ydprto5hno5jycfR+FjVEYQOlzsXGa2D20ZWdlEEu9AtZPBpTj4dpATK4J/0MHhgFK6KJIjGCIAha13OG2ssdyeAUeUQZepbwyY+dKgARCZq6FLe+9zWQEU6HD/yd/3X4gU9sn59Pyo2zDeZ+JOYn52fdez70xf/wehwIJifv+OGfvaLzJEvIdMGdsrEoi7IYx6hZMcyGm2pc1aGOFNTIgGIAOJze7eatIZPheG4KsPSz6oosqVMooXYogw6ClhF5BEEjW+PQOCjzWLJRoKJJCAC7jdG4q2UOTsgNGUAbkm8EHoaUpyRIBHMKnyDGMB/IX1TfXBS+elGyyD5mKKiZ1gF6AoOJ833qULtT1aFr0ATpJk6G5dhvXHVjubqurotZPlhEUlJ4J33YFPemjpZyL5S6jWHhAMZX3jGxZZMmKOqmM+4t+/mylN1l2blL/816rNaXLfK+gsUgskOWpvcfMV5LvekDj3mZ04VFlJNnODGLtXBo6t3Yzs6ePnV0Y2tzsjUuhrt7584+8VjTVDF2gPpMnCeQ9mpOMhAExjDpub7L4L0n+ZIMZEzGvJyY6tEjLTEMLdR+yiA2CHVMUSgxJSGIiIgnksl4K0Tb25vu7k27iATfKaJS04Xzu/v706mZGZMRQoqX7nMlNUuX2/m2Kt/XVXmLT7VYjhYCzoUccbUMqX9ZM2tTZ2Dv8yIbeMq6eat9+F5KbHEyGQ1HAzNr2i5GHGZRUG9krz15JSKORUScc6s/D/mfpaTzkNBb+r1dmvN2AWP5pJgHy/NIVpvJzJ6lqiqClpkfDgqGtc38kS9+4ZEvfn423dXU5V4GRdajuaLIzVJKIWkwqDhyTgAkDYuAwAvfWjW1bVtVVVVVTdP4TLIsGwwGydRlfjAoRWQ2q5qmM6PPfOa+s2fPnTl9dnYwb9t2PPZeyLFtTcbHj5/MXJaJW+6lXgm5WLHnLGEX/UqmyXTxpVlSvfQXjJcWrabaE26HnqILse3l//7nXVgDyYtTmgl8mL2+6O+kFE3VYlxM7walaBTLkd+fH4TER07ckg1PDreuHR45YUyPPPz5ndOPlWQudpsFHd2SYVFngyOu3MhH21wMTNzZc0+cO3vm/NlTR8blyNHI0eawrA4ODnb3jOj2O+/Y3D5SlINiMCLxZjCwiFcsAhj7S3t9E9a3a3XJeO97YB9jXCUuOu/zPD937uzZs6cHRXH8yNGN8WRYDrzPDNS0XZsUwnAi3imBGZlwmfvCsaUmhflVlu8yK/fD1DlJzlphygnZNIVJceRo0zLw+P0PPfG+Dx179Svxohc+XOgzrzASLZIv1BysQ4gOUVgRAXG1IXJbbt1blo8dOYIufuHYxrHOT6putLNzaz6gZm8vNK2jedcNJC87z8aJzUidRmdW+V4U4pxCSY1NAVHKyFs52pme23KSHjuD//pO/NgP3vSqV96bZY9S2BsXL3jmHXjHB8cfuxdvfyee/zPXvvgln77m5O6pgx3DM/769yAi3PtA+PSDg6pzcPDShJrzXEMScrYMYBADAQRTUiBnRCCRKUMDI7EqJ8/UNE155AT8CIPxg0e2m5uvPfPY3vnBxqxQ4XTjfn1Xyz7sgrQ1I9PKc3QoIyYNSxQDQIFhfb8oMRKDFw2/hTCn5xt96qEnig5B0InBkOhQqK698BvcixH4Mu5TF5csQZNzDsJd3TnnTn77f4MnavzZn5WfuO+O4kjdnD8XujQcx3a2SdhUqU4ffPo3f+fmH/wxFBvb3/rC+S9dCdWMUCVOjFZcYE3wLrosxgK+OVeHg5T85NRNN372Gddn0/iMn/8R3DBCU52/+55xXs7CXjAuXQaEFmgEQRZb1xdvvdOsT0qwBlAgMTqGB1V1Y5Rvco6uQ8GfHjTZ8Rsp4866TMNGbEfT2VbCMRp0MfSeB2TsTRK5VigyO4vreqRFsbBU0q52fl+xDtA0Wbzn5hO6JwfD/Gu//sUINR49d/ZTnz0JrhArvy+W8bwp6vyqrvPqurouZuEsAeIdJqNiPotVGw39cyU4csK2OSpl6cd4hXhyGe5qZgwD5g1iVAj6+rSPcn4yaPdlDTxXRc8Fc2L48w74kWGd5+EVG7BQMC66hAud4ZI4ImUQHEPE2Gh3d69JU6SQC/LxyMGIMN3bK7M8pm4wLMWi9fUkUp/818fmwfocYCNjLE2RyS5nkLPQmByKIBcuL9bTVlAYwAJaI+IWs10MEiRh7Z0oPYuXDMaaaH9/Op/VMZGSY5e3dROU5/OKxfsM4jN2ohr7OhJiZLbYBbbaOYvBo4smObHOj60fPhKDYjEbT0t4pf18koBsua+ZAWMTdF0XQhyOskFWxjYMRnlqG1gKsQU0gaImVYjPuzTvD6iZLaPg1+1VYKq0jC0gBfEF0IKNhHhxWi2np3ChWevF5POF02VrUQ1ivDDS6UfuethnGgWkKXjH9WxmMRBSxuaHRdvNQdExi5OUQl3XWVFmWYa46DKAeoypfa0vgAgJpPdiFWHnXIRpCjEkEVGiENrx+MhsVlVVNRgMq6qZH0yHwzEZ7+7uhq4jotDaaMCuzPPMmcYQNHSdCBOgmlJKzJJSWg5d9vOtyw6O6cVw13iNrLu4R7DEchdP613QMLrwLnEpg/q073Z26Um4bshpJDBTUwPDjAjkiKyfctJki0hzIxDi+MhmnYadjcps22eTnZ0d4S6n2kwLY4L3zmW5jYde/STL8mAcZ7MuzJ1EDbXPuJvXk5wzlq6Nk8lEUnTD8d50L88HLi8g0nStAewkmcJY6VC3uQiG7GUFa6rO1cb2eQz9sF8PAufzufdpf3+fiBxL7NoUu+FoImDvCyO0MTA5NfSqXZAKUmw7bpN20zjbQdq6Cvkus4LQbDbfThi6sgldQJ75SdM5QaxwjpkffM97j339N0D51u/7brzu/7kyyMekah1iFFVWEBvHpLwx3oa5x+r5N//DvzP6gR8C+WdNCtT7R608/Qv//tG3vO0YpTLPKtZikLuafW+QyJoYzswltQxK0pfgYhqXjNdsNvPDMstdnE+vGWw8+F/++Pb/4Ucayl/yXd9399ve88SxY9jY3v2v7735if0PvOG3X/p3f3JQbH/tq77zwc/8R9z+LLzshTCcfeObj0QTA1HqoMbEap58Rhmgq/Q/LK9sI1bjRGmpb1GFAtpGzSebbZOgBNOX/IOfLV7zA5MmYTCu0ZQaP/xP/9WX3vXROwfXnqvOFEBQNVDrIIrAEEMiOFvgliBQIDAxwSmcUX8ZOWWFOQUUDmgcBUKQxdOe7XBgT5fjfLHPlriw+bpOT6lqWloh99rOkydPnqXuumG9+94/8gfngjgbDDLEAbeTcbGzs+sGo8xiPtvBR9+JV7+6ve3KnF09ophTQu2ETRJ5l1igQBokGqJoMdh65Te+6Pprj15/+/zGAgh4ZPrZt7zrhq7Li7KyutlvjLO5R+W1E2QJyiClPHLrzCXNjKMuVLI9Hm7ZnDM4jjFimCHs/+Qbf2VwsFm1ezzkop6iTu/+oZ8YzJILQZijXFnGaAAAIABJREFUQz/kQAYltILKY6sF8KSFW28es7aZ0/yOZ3z7b/9annJ/y3UYAKfO7f7y/z3qqlCKhqA2ncroCJXHbONc72J7dV1dV9eivOqF7ZQJtiZ5dPneNNTz0HRt7tRinQvnGcj0qYPOn6TASljkmMceLVV1qwSQJDUQmBmqICMj8FNxfZedzXs6zg1fwUTfihSz5Vv0N+4lQ9WzEUbUK6wY6CvBxEZgckhC8S1/+Cay+bNuuf6bXv6KXNyjjzxEkVJbTadzWBqWOYxiqFvUItK7MC72FRTohZF6WUJvHZqukOfSFr+flWMi7b2x+pQG6Z9cUCKwWa8fdawMkCmDRLyTIsYUI4z842fO3//wY/DDJtrpM2e+dPq0cNl0CpcxM4Q1GaDeS595sCRCF3OEBAGpGa/jvUtq9GXNjbT8cvmj3u8EFw349QkEILVkVo6GR48e3d46sbe396EPfMji/Nj2kI9sbW6Oh6Oy6VAUhc9L54t2PiXQKpl64cVipikunE5Me0CiqmTKdggIuecEjXv/V1qakSxwM4HSZaxBkhlfjgOMaqwAL+DNAmmYkqXhcJR5CU396U/ds3v+iWq2l9L0rrvu3NgcM9t4UsYYY+wBHrz3PQ3axdbI585lWRZVl5BPBERmqhpCmM/ncJKTEcnW1haFUsL+jlJRZJPJxPvskx//5Hvf+/7M+Y997GMMKwf5tSdOamo3t8bizGKYH+yX5dC7DFiwrF3XCTHzIgTCFqZBdthFumDzeZX5vnZdr/AhLScibZl+YbiMFeeK1LIL4yWeCvI9tZ/nqjDrwzP6cIuls+xisxRwzP1YbzJLahEpIQGQweB5z39xpK1b7/i6cnLsU/d99o2/+vqu3dl0YSJ8zfETuRy/9pqt0dhvbg2uue1FIYW3vuttH/vU3Rtb41HJ5dAfGw6Pb2xw2z12+nRI8SWvePmJW26Mnq+7+VqXRsycDCkk73MiiTGmC8GwJV30nJgu0qn2f3ZdB8A5VxRF0zR1Xe/s7Nx7793Oua990deNhsPQpdFkI8/KNoSqqtj5NgSXAUCy6L0wq9XTanZQhTl1s/n+GXQnr0K+y6z5Bm4sHTqgmYZCqzx0He8Ln3bzgaeUZlw38CNY9rnz1V1XLsUJYlWmRsq28K/vVA9CBdMT5Wh0XDAcw3B0cwJ3BjshbSYUQDBL5pHVdSvKZAZOSmqkCRBaYRjuDRjJoKxGUmZlHQKk2xqXcVafvu8B/OnHR9/+jfj27/rE+97/vf/gtai6B373D18g5emzZ5941/uPfcOLb/y+v/me17/xRd//3Tg6xqmzn/+N33x+W5c+61JsUzeYDKZ1NaCMYjJQX8QTYKSLWyo6Y1PTBO3FKl7hDEq8V9XlxhgCDGVzvJmdHKFp0foyZ1Tt1vHtWeHPtrWBuIV5MVpgEmWNhMpjq4Git+VEJEQGgQnJJfSThWIqS1RhwF7OaUFtaS9BdLp43CZaWFnqYhqNZa3FtT5okVIiXnTmYox5nhc33zxHBmhz5tFRkc6lti08urRZtVU6KAebZ6gNAynzgFOfh+jDzfy6K+o79HIqcKKFWNcpFJoIxAExZKE5unUMXzOBDjfi4/jYfX/0U//0ukfPeUpNioawWZb9/DuALPWAmclQBJ3lJgoE7RMUxeADRFEXHIbSwrwZug7bw8H2TZjmg+IaUIcQsNcekNaZl5iBQiQCGSuBVTlG4c4laq7ocsjhRqM7T4TCPeGxHXbf+4u/kv7grddRt5/2nbTHfFa1CZl7ou2u3pqurqvrwqooAwFJk3LpcWyE0vkdxfmq9szW1t7BMWLSp9IwPCXR17fw+i+7LoLESDQpiSe6Mhz5dCDcn8e45UkLx6XOsKfO1rVhvY0JqabUMvc9+ERo84wLGQnEMTez6cDnYEWqAIpBUTCRGFiTGhIzE8P6GTNimGJpxHDZ5tdlq1gi4p6MMluEptpy5I8IlPrmqVCvylQhImhPrDF5Ym8mSaVLFo3AQj4TMmV2mSd457POrIuhj3pTwmoAa+Fcs6jKAVMzEOnSskTXEu2AFSMI9ASkIcGMdRXvlqCmpGAj7TWDaT37LWqq67ptQu6zYTngZCKums1zz4exYSwpJbWIQytIXdiAGGhpnU3KtvQUZWYNioRlgiDBmIiZl0aIuNg81sgYdOlxWRieXQh3V6xLb2ikqgKDsBBSbIKSdwztYlcjBXFmCKGri8IxmXMco8YYhdwy5Cm2bUuiRVl678IaW8UGpNSb4ZqZphShMMuzXJyzAIKWRZFSCs0sxuj7BCZxGrvYduyZOEGjRRjSsBx0bSfCBnMszNJaE2LIslUPeoGllyIpW2PnsGbBstpFvDb2yMsriQF7iiD1S2m6L3uxPx1bl9WFrGBaXt291JOIGASwIvU2nQpNMAUlMyu3OxnMmraNleumGXfczjaFxmwld4VDSKlF5mXjTC3XZFlqQ4j1ZJBlaCZ5nur5aDC21MJza8a+qFWjQURCCM5JFyOTOJcp2FST0WV5TiLSZdmcetfXQy8n6+UHSho0tLGt2qooB/PpjJmbpimLoWPZ399nybKsAFNYeL2ahkhmlsLYpaQ1tHWIxsFZuAr5LrOmWRW7/Ty2kFDbgbrGJ5EsS6FDHcpyNLn1VmQOkR/+6INXCvnKmBpPrfTPUSdKCWhFKmewNNbu3l/91Y2P3KttOjMZev/wkbntfvhT21lMauA8deooB1Q5EEwMBlNGQ8IaAOlPLTEwEMFKSDGJ42gphOiNBlV86E/efcvLXooXPL/+qucc+aaXx888sDXr6nY6KrY/9/u/f+xFX4uNE8U3fcsdP/rDsBYfet/1e09AUGtnDGIX227ALotgNT1MltdEC1Gl0xYwI1ViXpiisajCwiDPczV0LWr5yG+9fv7xT9xYB6YiC2nUafXRe/K8m3VNAStc0UhSaBFQRiVoFIuCVThMD4eU+ng9pqSF8yFEmFLhyBE8KsBFYc/mWdtAprmxaOw9S+wQJ6M3+JUnmc1cPiOtN1COMT7y4Q8LgJRfc9dX3//Hb2eYJnhXUpZnyvNkxXDQxqptE571XKTM2ZWNojW88EHxCq/KRAxETkm0yzpQTW3VffL++MFPVF9sZ598+94n77/9/HRbXNAuiY58Pm8adSzQMrDTPu8B3uAT7wzarh/jFkRGHheYMCaLSFIKhYSWMLXf/xe/8Oxp26TOzE6Wg/TImRNKee7n7ZzZKamYCqsZkiSilOmTMny9RCGFpEHzQUmmIDZM8KXd/T98K588euz7XzH15Tf81I+/7X1349xOyckPvJvqMbf5aGymk+Tt6s3p6rq61htD5JlhFEPHPoNhu8D2tX6z3ooETsORJjOAXUTwVw6WTNXMnLgEBGA2nxsVqkrijaAKJmKWhUHel/PkfJr2LRc58hGR4alCHS7OgVh7EWbWJRtARMkWtWCfGpBSIkVKRhQmozzGWTXfr1LNqdWuhRdPbmu0mY83PnPvJ3JH84MDhgyHI2YiWJ6XoAhYMlVTYu0TuFkM1Hti0IKJtctVsUy8iIpf8WPLWMIeZnGPAcmgZCBSMqUe78FC1xRFkfmMDCQ+mXOZv+9zX2gjz9sOknUxfunxM7t7O20MoUoQl7HLikI8s8vM0oKkBZnC+JC1g0nPOi7dOJbRZyKXFOurmtsSmUCJZEH5sniXOeeEmJxz4oR9VR8Y4nhjcs0113Rt/fipR0PbWQpE2NjY2BgX20cmbUg+Gyyy5om8l6XdKpP1e9LQG+QYIlZ1M8yQuZycU5I8K9kOnHMaDbqSlfDKdcZ4MY232CI9PC4pJeonPA2ryG8zIxJm8t73cXC58ymFYTnQ1O7v7jxx5nSZyxNnH59P9555+805V5PxKMsccQqhU5iqDofDLlrTNMqOSMqyBLveiXE4HLZ7DEWM0YFCCMLSNM1sNhtvbW6MxjDZm84Ktsw56ZCJ+7M//cBgMLrn4x/7xCc+QYZBkZmJMGXC4kxjMk6ATqcH3g26roVpr8QmM1oiTGCpz1r6mrKt0vMMl5lspEOnnBWLvny1/5e9Nw3WLb3Kw5611vvuvb/pDHe+3bdb6kFCE5LcIGQxhGCDcVxFIK7yEAeSQPlHbOPEBFcqCcGQUBVju+IiIVUEg2OCsWUFVyJiIolBQgxCSCKyGqGW1K1Wz9Odz/mmvff7rrXy493fOecO3a2WTEVEZ9WtvqfvOfe737eHd7/Pep71PLeGr9xyp9srxXW3ZfaOOLLeoPDMdgjLC9FfZFnJfN12YRQz+J5773Wy2Z1vPXnX3XdPJo8+8unc5cvPPq/za6GSM2enkwmdOr3dOp+993WT3Tv3l/lXP/g+025//+K48knE6cmo5xwot0lTyt/wrd/Sq527cNfJc+fUc5Amm5MEkACCzUJ0cC0VWnLT3TDbCJUPkGr5OoQwGo0Wi8Xe3t58Pn/hhRdCCPfcc894PGbmUdOIUNetY4xg6lPiICEEwMhyHUDaXb30fLQ59avcLiy3DSVofwz5blNN344qAiWEcFKqaWds3WkdndKRyORKNXntt3yDB6MHH7x//xXHPU+SJ2FHBQesBgSeltpVsxm0x/X15DOf919873TV+e5uXD0eiM5bte61C1MK0YjMSgiBBvPaAOI2UBYuiZNDzjgO0/mkkmw9x9CulzWNtoQ/9M5/ec/3fS/Ozf7q//gP/MTOCw9+akaSEKZCT7//t/Hpz+C1X/XnfuiH2zNnmutXP/iP/ud7+nkKEcNEFhEQlINBDCYGsJNh4MSInStTJzOYIxiJMw1+08ohhH6xghMW/egjD+Ff/c7OpYVHjcmiyDnxPaRY15F5mdouRIBrtSaD4WoWrLQeCSUqx4e0hqgYh2q17uqmcfhe6mrkraAL4O6uWnX5GpYVx1qiHERzYsjJOxB88s3+XS9zKuP+PiTg6//kfOfMq/e6swtbiy5z50YThNhptz1Z3XsX3vY2QEaff+YVXSdKlBlOxp6DIQdkhpohZ4oBoqDc/+EnP/FjP37uarjb+xO2CIgq1KMz85ACTBlETtEgBh30GxBDZQCQGUmgjGoD0kLycRX3ex0zwwXPL9J7Prb9yKMz01Gsc9Kqqs6lbs0L1DHT0EMzDKquOlswHA1sval5v16vxzIeTSZztV57pFxjioc/9fDf/0na2z/5W99xz0/8UHffq7/9H/z9j/7577nQ6vXr1xG2F+v5dDK5Ou7j8ezxcR3XkerN2V2cm6bqAHIj4kDYHhfkEBoLZYSNEb+Uf0iBrLCiXdwkhh0aIH4JdbOC7ktwbbmVNLAb1/MDg/4jpiAUJARBU1MWrPbn86uXqO8jEZIHyO5sF/3i+pWLTN2orljGG7FoUZeIQ+FlpA5OxkQwLwfJIRuObphAu+HtFfMJuu3jxgqTUibQCEZuTMowQhZyhs9mW2bmTsTM0jDXqza9cHmfYr2/ajs1C97n3PbdfL6uwgxw4QOrlc10HG1Mz7z48WyMrov3zI1E380H9YiFMrGXQURikJG7FqMUJjAzIRw90ZPx1vb2drdKi/09cq1CkKBVVYW6kTgirkDixETDjN4GrhmIcbtMBUCGsHY+1PTe2no8iBk8TPk7/EgDLL/B+n9I4RtwLYk4UUoppURuFFgYmvtRHReE+d6Va6m9+MIzpPnuC+est7qOIgQqMSdWwCRzZQR3UncMxxxm1rZtSZDL2Vw4xlq4znmI0auqyo3h3Pfr3Lf1eCvn/tmnn4H5Iw9/9pknHh+Px+NmFOu6OLsLO2Dkg+Gcoh/m9SwfArODoHmwoVB8B/GKdispd6MV5+aQ4lahpt10B/sRI80vkL9/6dzOA1x0o53LAJlw1BPFvFVdLpfNeBTrZtV2iHL6/AUSxokLr37Nm/pu/vzv/GY/n4depV9rxsnpudmJmusY43R2+sLk5P37F+ef/NTPI+dJJRPmkPTs9i5tzS5fvbJK3ezEybOvOodQT2e7VT3OGaO41fZaSObNJXhbCtRuCLe8Jb5iPB6XnAYA165du3LlytmzZ0+cPlOHWMcgG6p54Ng5EpHAmNw0sSdoK3lV6SKlFeU15ZasI8/Hjp23qRMLIw4IQKu2x1UeNTyZplGPyee2Tpz6nr80+pqvJjZ8+pP3tldf6YtHizGHOkvINbyGR9H6hOy2iwyJmIwX+/Npb1uwnWvrC93Objvdxvak2qYY1t4bO1eSGH3BUc5iFKykjXMhgjeEfJFZo+9bwFQ9jiZKPJNwetni1z6AM1uL2YjWff7I/2N918dK5/MLyzne/36Q2YUzAPDJh6aXL3u37LloIAmAGBezFjt0Qhky3xzExpkZG1hY+LQ22CqiZfcYLQQsE3I9XtbnV9OTGJ9IaOBZ16NAW0DUbJI76gk5WCYHO4JKnWXcD0xPwXuVIipqRaXwdZ/QmmZnolqsBsQUYIQJZmPeHo+2iaU3LQ8HOxIbULqGYsOU4NEUgcOe7C1bkfBb74Xu4Zu+buvf+wtXbHumTeyXo63axtgKdY16rzn7TT/8YxgH+Kp/9ztf0XXCDidTzs4pS2pjXgewSe3BOwFHRMmrxa6tZ2F+2a63ZO0Iq5AStEhha0g5/pmHFHsnwEmZmsRBi0Hc0BroBZl45Fwv+uCUI8N7hDBd9GcN5yEnLW6j3+r7U5NRCOrcg3pG5o0UVowqlVGSl1jHgwgT5T7llEaxQgjogWkTrj7x1uVz8r/9i72ffacZ8I4H3vDd/8HFXrabc9cdWk3Tcn6+P+b4juu4blyCOBILGG5YrLvHH3vysw8//vTTV/f3c+9Ydy4MVRx09L+4KkbMOcOcjDAAGtwcx/cS+Xt/RKnruN3Q4G1t3w8UksxgBg3ySLjBsqZ+3bWLQErWWl4HAcGmk9GoqjV1pmlUc8UWJIkQYNnMregGIyg6xdJ7PHhLRA7eZGwNLpZ8AEjARMKDa/xgLYMh3RzDmNzGn5OInEtqrBtBhUw8C3LfrVPXE1EVR+qSnBQxEa+St9mVOKkvl0t2rqToNhkABwlBmJnIj5i40gYfHbU0/YIfVcVVhn2jqBx8aMwMIGY5EqQuwtGSTZpRYHJrV+u5Wtd261EzCbECBTVKaZDFuqtDHToYXfiQbHb0Wbw5pkLDFCdvMN/mg9iBx8jh17cOkjnd3DUoP6bwg/nzIRuQOYQQQwhCy/29drV07drlHLk7e3J3PIqwdjSqQ2AJxEEK/ULCWroEYNMhYYKZ3Um1qIfkwAg057xcLvu+dy+C5OFCKZabfdu5WrdcWM6jOk7GddcuNbXkCZ7ckuVkmnLOnt1y7vteVWE556wpuxqDLKuZFTsXMzNN5YujppE3Fm79o6M+k+5e4ulvtdZ0182v23tv3nT/3nQv3+4F/SaXS3dStwPxbUm2yzkXj9Osno0m2yeNmsXanEc9+MrePGXU9dhS9pzqiHENYii4Hu2Mt85dmadnL19fdFrVa+L5zrTa2RpHl+X1Vd+qSKxGVRhL4t6iubBThNXaVfCXuI9KoIsJEW9i2W/tfDHzcrnMORffzhACEbVtWzdjiTVY1CznXMTP7l6WNSaPhKC99EtZ74dujvU+tXPqF5TXbFmIjrvmt3uOarN0mk7Ge9snXjh5/g+6nOtQj04/u56/7m/8ldf8wPfCGb/9e7/xY//1G7uLPe++ohfvqIpK42yZsIxQ4gAVzbRmhCrX8eFZvTy3O9vvL1d1SFWluc79hLUO6qtrvYGEhUPi0AqRA44qWyDLQrwRWA58jhvIJLIykmv2aNbTfP81Z8997p//0/M/+JdPTiaYJ/vUQ1Gkq2ikPu76D/zCP/1Tf+uvCdC0/ZX3/ho/9XxdxwXRYMvpfMAfGluxfzwyAkfsvIxcKzXmQeFiTtoLMoyFr6328+mzmGyjnj412e4nO5Snz46ea6eSJe2u+93L3TTlvjZUPM5JiY3RCZNx0OLSmQuxSD54SQkQzJpYA83c+tT1Ng459WhX1Ow8OA7rKi9Iq4iJ8bQebSlC3w/kJIaIPzEEw4sDlhtQX3kAPPjf/sgd/+e7cW77NX/nv7oWdz7y0z8zGe9ejp1X9fMd4om7v/7v/ii+9VsQM977/uU/+4VTkFfSGnDxMmOYnZE4OMAWZtjiroJMUDUtYZ3bKzF3W82IQ5Wc2yQizGIOIio57L2YEZNDDEZoA4IhGJwKCVuUQ5QYVTZCVrbrE2ALWPZPbNvH81lNHSEjjaPlCsuqZoGT5mAQL0uNlJ6lg8C3SaoUkbZPzaihntbdiuvxqG6QdUndZNRdrfdDl86v03v+zo9+57d+A+6+MP3B7//9971fnrsYg+5XFpLvXl3vzeLx6nRcx3WEfHNWYinTyOxSsfCq98XFK7wn0fLuXefYIOIKxStZfwDAtcCQ4rjbppJdOuw+j/I+RTB3W5j30mDvpjmfAwODm3+GXgLv+Usg1ZvwHmBEzIcIhESojsJcw+ar+fxzDz/y0Cc+nrv2e//975Zs1y9efPihT2nab9fzSUPCCiazEgGuQ2gAis1JAT3FaqRE1BkTH8w5DciquHRi4PfKuz9gLcBEMNjg4gIqXJyBbDPFpwwXNiY0sQK4bmpwuHRpb7FKi3V+7OnnYzPdX3UZvG7zs8+8kMFujDAkozKD45AxgJKpeHga6YBrvIEKGywl/Bbe9AhbSe5cHsrugw8h+RG1pNtAL8YYzp053666Z554vF2td3a3X/PVrx+Px/v710Exq6xaBXQnJcDg2bE5OEVNssm3pxJWCHZYwXnuzoeWMxuvl3It2QEh7bcyTUdR363DqUd5pEIkCnEdJAZm4r0rly4+9+S1q5c++eC/nk1H586c2J6dOrG71fVzJzNAWMp0nsQaSkQBTjZQjFyIIDMLoVIigEMITLyY7y0W69GZt164cKEaj2IMy0W7v7+PtO72nnvimcs55/e9570xxuV83q4WzDyd1Kv1svQIZLjUB09Ioz6IOLOrOTwwC4uq+oEIGuyEwgQehBffkpnuRzW95b/DfOxArx1oO4+Gy728BcttbVpeVvt9MwI0cz1AjEWubOb56tWroaolxJNn7/iqN7ypdb//q163tXPi0xf33vnOdzYc3njvvfe99dXXnn3imUcfJqTt82e3T59/89u+aaHhvR/80Gef+A1nuaNRCmF7e3R6cgrb1rfJyd/81gfuuO/ODvmOV9+dslRhu5KtzmE5IqRNG6XoYK1sVR2DKy5vPri7g4oAYOiYlDWNgP39PWa+ePHik08+ee7cua97+9eORiM1ZhCTA1Sufw4RHFbrlpWRM3Hu5tekX3g31/2rGUtNvWvH7EGIRY4h321qb1qNuzTtje+76y3/3X9xx5Vnia3dPv2mP/3NODGCMx67+of/zY/f1bdxav3qlb34MoYme4CRe2VZyQgJwM54F62upqM3/JW/uPv6N24jblUjG53eur5fPfTZh975rjN5MYuViVId151mJqUobsG8VguGOQ9rt7K5M8DkYLdQSdu3UsXlWndpbJ706sV1e/Gp3/3Y6x54G554av7QH06J5l2/FYiWXbU/79//gfG3fxseeeLBX3jXqxNCs8W5GLEMMXGOIdSuLBHBvPi4OJic1hIBjpoDLBiCWRYzckQRqXpX1A1Gzav/0neO3v515+br2OxfnVrkdPIPHr/+c780WXV7tghsk9Y64WXEOoCcgjIcSnmYV9y4sJRbZJ7WVo0tcFM1FGzLGVSdAm395N/qkULkaZdme6trH/vDR379d3aIay0L3BDPEAzi6Oj2hN5tsd+dj8wf/s//3mv/4d/D6d3d//6vv/0vfuPlj39y75OfClV849d/3fgbvxZnTyISPv7oh//233tjO1lU7Su6VAgIhkohxpVQJgYoI1eyjURY5imNqiTTEJe5MzNqrckcqqoVX2iKhMaZbVBdRkUZ3usEI4MTiyESyrxlITxJmAw50DXuseXYqr7tR/+6XSewR8onBLvX55c+9HvPfPDDW6u2UtCwAygXHiuJgwndbZd1VS3NxZoqjdX1rkO2ZbQaCzo9uZgvrpaLN4Stf/0jP/4n/pf/CXdsfcPf/S8f/IEfue9i+2zeP7E17fbmx0vTcR3XDQsRPAQqziHX5+1+r+ISOPTMqe1GZFRS3obUZfki/gmiEuSF1GthpQxsBxSf396R8guxaXnp7d3L+ri8hO7LNyBswHsbqmGY8CkbVnN2wJzIKuGuK8kHUp5xkYnIYB0hNZVsTUeqq5wy15lgMAVvPFVK+EDZg4HgBii4bLwPXcRwxD7kAO8dro1lL8hOThAnp5IsADjI2UFwggpBSJksEoQsGwMWqmhEGeQc42RLjTttHZSNmKqaIwVaU3DXwlCJEJEUlxmAi0yDneEQYoXdQFBstJ3udoNSko78L9mBV/fhuTM9MqPoGCLtoggJwtZkHIPsdfO+C2rd/n4PlqQImc0FVqYICWSDl8yRS5dcjziO4BC+Eg3v3DcTes4YDEUZL5JL+RK2kDdxUCQCIOdMcBcGrIlV161HdbWuJVbctwsJu6OmdutDCIWiBZEN9rAEYmdBMd4enpvlEUrMLBzJKCfrkXPObpSzknsRkgIIoSLkVXYhClXVVIHc60qEJ2276tolIW8mXwemuTCHhr6wrjhyat2d4LYB7L4J12CnQx+fQ+0rY6NxLcdr0GDLUT3n4Ml54319W40tXgLdvayT561w9OA8kW9MQTc5kLPZbN31fca6TZevL+vpVpsCrbWd7zVBJmEaaLJcaNKAZrJor69jPRud6DAOIVi/1uXFelRVtcWqZjeFxrrqu269v8zgdacqWC+SgxCSBC+JeO6HgM83v27XjKKjgk9mvpE854PEy8L1LRaLerxd7gpmghGhzAdq0zRwU+vrANNOtKXczjhR17HZYIJIBArHkO82Ndf+zVJj3s9G1ewv/zvo59BuMp2AHCvFL/zyJ37in8yeeZq6fi/ilR63CDMCAAAgAElEQVTBNlitrkgOC84gdKIcq3a9h062FvkNX/t2vOlNMLo7TjGKuLzEH9yvv/gurL0Joe269XoV67G7b/wbocZCZSTZnEpMDLNzVBAsda0HKIU6RlIZkxCtKehz7/4gzrwq//zPnWA3s2bSWN9Gta1lfvKX3nv/A1+L93/g7HJFHfYzScVsXJLBAWRm5WI66tHABodnJgPYuTKwQQfrMq4UTlBGSv1kOua9OZYLVHz/O74a73gTUndnkDubDE+448Enf+aXdlpTcxlFchcnQpEmupIClBmg4W0cPD57hoawsJZjrJl8vq6vLzHXE7LA93wXcg8oMnCtPYGq/+CHtTcD8zCsPNyEvGnIHk0ReAn4t7NXXX7P7z60/sE3/A8/hLu38fWvP/WWt566ZhDBJGNH0XdP/uz//vzP/tKJzz7P/squlMyAc1RUuQqGWhgCI+08NY1BEzqdrvVEku0VUeSgHg0BYirJcyLhWvpk0SwMLqZQghNnQXYKQ9SvOcGcy8dcUzo5mTYxTBOhB7R97Z/9s6Bt1AApuhWur04nevRXPnTS66DJyZShBDJw2T2R3WoNSIDlHGMkc1drqtE8Z2NC0zTYD53VK9szq7dqnu/p+z/kP/8u+r7vjO943akHXht/+fndcb3WhGZyvDQd13Hd2HvSYl6vjs6I6pnLOGcxgeuqqoZhZUIWZFD1xf0rZc/c51TwHm4zkzMAg9smMbwstPs3e0z86HsYDFJQAM/BJgs67FBjgHm3WKyfe/pxoZx7P3XizLgKOWfRLvXLxfIq69o0kXvgoOiJQULkMDcvU3wkxbHEAUMOJQAO6nQw8oiSFn0Tmi0tf6NNdJ1rcWsBA4WNJDMDkZdwcYYzWSAI3LxnqTJy7tcXL1167vJ+a2HZdqGZXl+sF8s29Z4SYpASGa56dGfp7NCNnSnAm7ad44j/zVGi7wu4FAfbD3L1wmcQYF7EOGXrmrOr2jNPPvvYY5+uIp2/48x0Ot7amrBUl6/OzQgU6mrqriFULOBkm3/dACk4c8jdOwiEMCJ5UUjgVujAA+Xq0UDGwX/mxovnBnRyg26ZmQEiIbiZrZatJXnumaeuX7scKZ/c3SFPk9EosDGUq4hNqlN2K56NZlZEsEzMFA6ZbYiqi4hnXiwWGZjW9ajZ6pomc2y7ZOu1KplZZEkprZerGGVUN24Kz9SEURMmTV1kjQduN6VfQ0QOZRCjKIfBINgwZ0YEK8Sgs71IM6W83q3BcQeE/MExLNd6YbvL5CScC0V8dKLvZbHfF7Im3BplXmyZADPPZHBXIqjb+TvurMc7J89fuPd1b1pneujTj+6vVoTEna9Xi37dNrOphXHYOnvm/F1n7n9LTvye9/96JOrmly7sVnVF57bPaAY55sv98WjrTQ+82eDn7nrV9u6WM02qbeKavCqAU60lebFAGjuIBr1t9+FAVQvghRdeUNUY43333be9vS0iIYSkrtAACBXy0NTJoVC2nPrlPomurl+N3V7o59SvRFiEgFjSF81xDPluU2fmHZ58Fh//JMQRFLaEJNTjKx/62JVf/8jV3/z9CzLK67YZn+p18cr7sklFWyRCJjCIF01/VVoKO/joH6AZA3uICeYIW9he4mqLTz6xlbraHAlNnAhqVRVLmVUpOKGXYXxumNklKCMYBWOBd5ZkOul6CDe9rwl9Ven11f7ln/tlvPVrfv9d/+y+6PurVaqqnLsxV2ctfP6X3n//N33zpXe9q9nfr3hk413qLosXjxNWMiP0AgCVgWDicLA6QAzQibUqG2CZwQa2UGdTzg3zer74qu2TeOgz2GrgC6Q9BIeeg2TkHp9+onLJFkY0zYaODbAqw4NlycoQd0XkIyZcDiSBMcKkTutehPquOxHr8SLho3+Iu+7G9edQEYIiZ1ye4+HndlY06bkyVRp8OwvHZbe7E41uQH1HW9q19Oe61dUPvOd93/obb/7e777jT34jts/hwv1Yr/HoE8vPPPiRd/3zyWcevWuRA/Iar2xGIpfMKA+GrAB5IJhK56a2eBYf+xC6fTz2eVhPmIyFjUwN6mzJKmKuxJg76Y24yVYQsrI5QYwPPogSd6IBqAYzHlmmTl/I25+7hA8/Bu7RtVgCWw0aICfst3hmOdMx2gxmJctkRiZkYkaeX8wK3t0DSRlGV9UMq8ZjfP7zWx96Eh998tQ1n9FstV42xDsX9z7zU//49WfHuLD96v/4zz/+K7/uCTKqF/0K8Rj1HddxHVYo80nGzughvZNpVCWOMKtDHXWgXDJx/qJIPgwjZsXJcBN699K025c4wveyeX1fyCsMI3OEjUHCYSKYu8NsyAqHBzKDz+dLsuwJo2Y2qZD7jpCyrvb3LkPbaRObZkTmnfeRRUTIOWc3M2IRDu5S9s+ECM+AYQNEBlkpBt/Rw8MyKE1x4Nq5cRz1QSJKoDKr4SoOJhdyYTA5sxdHQIOr5vlqcenqFaUxxdoQlqvu8pU9zdAEccQ6Mh+o70pvTgYF32YG5EVBzxe0BS+hFEO0LTaIjDYfViQw1wTOOaes+9f3H3vssde99lXT2ZQrBllxgtEMpxiqBpZLVoEfkQge4aZu0PXdXgl8ox74KOQrOZa48Tp+6UuODqLkyQEJwpbb5XLZt3juuWf2rl6eTuLuzowtBSFmjCdNX9xrmJ1Jc3YHIEYMJ4KIBCJxgwO8iXdXMzfruuSWtyaz6WTLq1qJ2rZtuzVzxcxVqABeLZYSKIYQQt1U7K5qiZmDM8wHyFB0XkRE4pSgRg5h0OC4UoTYDIKUsUkavEbYbz7jRHzrUSKiI6YsBzYkh/Ocm6aGUWkEDBrsl18QvkC850dGZYvqllkAdiRTNdeCAFPqTp8+zXE6Hk3PnL1zvraHH/mNy9f3ZiK727Oc02q5HyvWUFVbd7ZEu3e9cX//4md/+9dDWu020lAOq3z6wj1t6vcX80W3QhXO3XuHcNzdPb07O5GzsQVyUYOzmWdVixwPvDT88CL0m+afb02WL2GMOWcze+aZZ8zsjjvuuHDhQoxx4P0QCAaoOYcykcvi4JSSedbUmlpaLyQtkde1Z0fFFErnSM3UjiHf7eo1KXz2p//XR//F/9HFUez7GNN+lbZbvntup9b5vPDF1aUw3pkv+kjbHPdf2UPaeyP0oWc4YMZYRV0Fr8f1+/6jv7q1c8dary/zpdnWifleXk2eukNm4+eWpzuZNrO95TVBTKY1o1KtTDvxniUJG6RWZcdg5FxuL4cAIfIydc6Tfp1P8lRsf9nujaZ4/ZI/8Z98/6xZ7S/m093Tz82vnprNbC+Hdb6Hm0//Zz9I/WLLA8d6b6W7jMLylceTMWxQT9ggqAe42PcC2zl3ZOtYZAMcnEQ5GEvNul4HWf3+f/h9T1FXnZt26bLQanbtHguwnHY4zvoUQqw8dpqySLQs7sFzz7qReUQ7uJccysgMZSzapVYNE/q9Vd3MHv3Ixz/xN//2Z86d/7bPXGrHtOAWudtRnDE/10nsswN9gDF8kyavL7sc3bgWSbUXrDuXdXpxtfrpf/m7P/V/XaVWare2Py07sz19wNrYXezRWhPXdY22/sKvEyM4xAiJgwLlnKr0zKnq2vf95E88z3Sh7+4d0fXOe/HE7sRBMep5ZGzJ9y2nhjNbUa4arPQFKjParOxaoLujAgjoyEKfXr114YmPP/p//4W/JqTblqskOpbLeS1NkHV3puedVFUu7qqUE6lzhhVfASNYxm0+Zl3X8/WKiLaqWbfuqqYJIXzwfb/i737w7Hqxs7ZpU0UiSjyCzD//zAf/xg/Mt4HV+p6tcb02WrcnxuMXjtem4zquGxqIDs1mFQmIg7FnkHHJ7Q5cEQEsZWroSyXT3B1FwXi77tUXh+6+kOitL/KVN+HwVKRzfoPRH1wJIGZAQSpClhU5E0kTmxidGZoTyKs6WM8iYuZQ9eAgYhFyIJuaCzlRmWQunKr5ICOklwASfghBht+dQEaAbYioDSghI9ChVg8QAoNilD7rsp2bTAqdqG5GnPs+q7uRSKiiwzlQxbyxaiQrqK+8i/Lg3kwOihdV6is8+AOfQ+Z28GHgcC5TdswiIhJMXdX71LqjDpGIUkqT8SgETllJWFOZJuNN2pseIi5QOYNDZr3fAO3o6OV0dHjMHTfqdA7nSzdy0Fsv4KOn5ijVKSIOxeB1klPqIoViuJ9SamIFB9GQEU8sACADsWsYOCh3gImdS7jfAVUVY+zVLefSW+n73kZD0OGw2RCpOAbOqjqbTNbrZWSuoihXOffEnvv+iI9l0V4Ot2oIwTzDnJmKjaeriUhRdR7kR8qNeuPDNeb2MFhuuYWNDl7v6CDoBvX9Ea2Bg+eNDV+Y00EQggiPx01d13EypRCuXrlO1dRAZhyp0k5j9BMnZ8aeO0x2ziSvri4tqWb0VeiEuHKbxma97GJdBanGUxltjUIj61UrIaTeyQMhMkmfeqcklUgoNkMbsx+QDtPQN8kiNkdvg6iHnImN3c5kMjGzqqoK79c0TfH4cVNVIyjMIUOUBgAy15RdNKfOU0+WA3mrQ6KGYdDg0x/dmfjyKUdWcACjBwTXBBnd6X6Bn3jnp374x094nySNBHHZBopdRd0xEj6u4/ryq8/sXP2aq9PttPOvTofveP6jn+PmJMa7XclHhADIBkbLrEAEquNDdlx/rEoP53vsyP6TATaHE3yTUZP7FCrplYkQSoPeYZZSzqsuXdtbOPPWzvbWZFS+NTjlv5JKSMGILCihE3zmYnt53avU8BiVI5zcnDxLNiHRcFvs9yKx4/xi3z0agX1k20k3fItv/isbmSQAeEWWsmkS4iYEIrKkKWmoGgBVhfk81UHgGpgYHdle7q/+zE/9w1kTvu6tb33LG94qho9/9MNAC13AFhWjDpE0WPbU7JhlMyPyEJmZVJOqBhFyLu6UROJG7m6iZgY3IoosIHM1VTcz4UDC7mRgIikf6cT6KoQ7op5yYBdPomus90aUZ1W0fi0ik8msT9pMpldGp3PO7//AB+Nocn3eXb66pDB59PEXjMbPPXdlvu6yZUU/2a6m01Gdxsv1Omv/hje+8Y4Ldzrj+//Tv9lrHuK/HcwcCjQjAqCZC2IgHs6Qb3ALEQkOY7hhztFzTtkz2ENgZlZ1y1TT6InPP2HZVHMzqpzTP/n5f/zEE49FGqHPD7zpzZPxWFXbruthl5f7FqSZTr7ru77Lk919/s6d8ZQcbW7piIHIjTSUm1nJyx1kumYIpoSE5tHHrxo1CdmpBSzIKKCCq6MHjNDARjW7uzk0W6euG2gXmEIIYb1egyzG0Pd9FQXVjsO0WwjSc08/+qHf+rUq+KTmppIq0mwyDSFUVRViQ8Quazf2HOEVQ4jcvDfLEqvJ1qmUwgNv+8Zz51+FEDkyEe39wbuvP/tIbatnnvxcQzjd1OOqea5+zbPTewxJfO1Md955X0Xh0Yc+9ciTjxDhoYceCgwG9d2ayBf714XIPKsmEWnbVQjBXAGIV3CQa0m9gOsGEvMgcQIf4GZPG6S9QdS2AX4+JIYPd5pTUXa9BBo7tPwpAJ74IOSQmFkzVIkQDmYMN10JA7mjJSpGuEwIPsiPOeccmKIQSDX1br2Qx3p3f38fLPVo0masM012z97z+jf3Ft/w5reeOnP2sc89/Ivv/PmazdpFapdnT22/6rWvX4fxq974J6rxySCjE6Mpd6tfefcvrOdPndhtSNvTJ3d2x2NXe27Zmtk3/1vfcu6OO2Oo7rzzrpwNJfdQMdCNHMr0HYDO+hhjDGwpu2vRZLp7UpMqZvVs6HOeTKdt6ivvXG08Hj/2ucdGo9GVK9c+//jjHOTtX/+OTbtEYnkAwJy9z95l1OOpqsN8LLr/wpN1mvvicp5fpNzWghDFQKqqoYFTztmd6ticfs1bviKwDR08PAe/rI2UQlOKQYOsc8pqU4mZwxJ2bAt4XMf1ZVinU10l7dBu0ynM03R7WkHQK0ZSHlNCgCMAfIz3juv/D93Km7vustn6MjOcRcpeDFlzYbOqGKuqnkxn5sQbKFisGm6GSl9QtxTDtNfGZ3KzhytbQDZSYIgd++I69C+BDF/kr7zcD9jgci5eXBwLPOGcMwmbc6jE4a4KCa5KZJqsCnVuOziTaeo7tSzIAJgqgqmR3M6dwh1EwuyOAXkwh4NcODOQMwglpI6cgOKuSsRDWjvMjL1wJkmiCfVEmchI2TW6hNE457ZlMo5MTOAcBRTgTBCRaIq+73POMbBIbNs+52ya3UwisampptSl3OWcc86Du4XqQaQ1bvClHE4wDfzJ0Q87IC4/4MPMAahq0fURE5GUsyrAer2Osepyyyx1XWdDzgZwjBxCDTIraRfwsq/NZjATImMuxvQMavOLeZ75LZaS5T2wExhFGTrIOM3czEoAuSNvRIbqjgOfj40BCat70m6Ti40SvE7MXeqmo2bZFmsQZ2bVHmBVNeFCxSTNTolJQnAfpkrLrWeAOrIZgTILSYCIu2RiIfK6rmOM1JM7qeWUUiIpcplCckoI5WSUgT2ARESI4QONw8WZp9i1l8/PPJw28+IMa3DyQdlZFgaU7xSTnLLCMB/YtxysOXaoPsbg+wMCgY5cDS+28/Yh8FAOnDyPnLjCtdqLCAc2wtGj5j3FeghuZrTxhgV8vVqNx2MnXJ9fV45htF2Nqs1gI2vK7XI1G40C2vlyRWiJttp2RZPxuJqocZQgFAjOlGJlXT8nTSInOVRwI+qYQgmBiGGQ7IJD7tPwEQ7yV4bFhs1MzUMM5MHMUtLyh8iupuVazDlDra7jKq37dTudji07kauqxBCI/QhfWv6b1IZ1yNRzQu6dHWmN3Ipn52GNN7MitkZOReMgLFVgIf6KgHwKZMCBSIOGLYChwcJoLpFdjUdEUJdVTn0QQz7ebBzXcX251WQ1BqJjmlOA1mNzIUMlkNJ6LPnBCEXWXJi+4zquP14ob8A1fKDEwYHEzgEqxnvOwmaug7UhUQnKoyEsgQlCTuRwLTbKAF5pG4QOhXAAUEWmpQ1GT2TqzCg9eXL/UgN+j+5sXkpMSLeZBqKbPEPVhYg5kpubZXNnlsBO7MS9uwv1mkFa1XHv4rVPfvSDo0re9sA7gnU7k9H1axcrtvXyUmCuYoxxCph6JjaJJFGcPPfJzT1TCIFFIgc1UyhAQsUpw1RVCnNWXEJM4SpEHIchPYenrE4GYrASUQKDyeCO8mqWoULew8SIAlejCUZTcro4ny+v02K5fO7Zy1I3i1b7ZPur608++STH6Wq9yNlEeGcyHo05RnGK2foYZTSuZ1tTJ65iI27mw4wfuZuTZUvu5CBhpiKALG00mGfmYv7Km33oQZadCAdmczJTNzcyYg/j8fg69qqquXzp4q/+6q9wwLVL1/o2nzs1u/PMOQDL1aqqIjN6mIhQ1hhDXdcI7pa7rnW1G1xCD4WyXuwNDzwhBzhqRuxOJBSYxSGsOWMI5TM3FGuZQWjn2dshgkRMhAAhkpTUzDJljoW0HS6wJrjl9Sc/8bHULT2t6siB4mw6DuxNHWfTGRekRYElGNbEIBjByOHInjtHLwGxUjaW2INX2aC9ueXcZzjXdTObzSoz0S71uW27LqSTZ7bPnDxnjmyU+hyrJlZ1CHLy5CkmSu06hMDk5AQvaW3CTGYuQgd4FQCMi3UqTDY9Gi4zl7aBp0bgNLRv6AiiLovRID92Z9oYcR6YsoKOjL1sSJZBGctHQNzQHio3egmUIrA7lxHQYioEKtnl1ealBCAqyfUOglcSQoAb52RwilXdYLTuOiNU4+ru17y+p7h9+q77Xvsm8Pi3f/N3lvv7abW3uPp8pOX2mKaj8WhrdteFC3spNtLsnrn70nOXfvUDvyz99dxdmc3ymbO7uVcnu3ZtMWm2/tSf/jOqeu+99zWjsRuBJGX1nIDSciOmQEyDW+jmQJhRHpIkmZg4RJRsSHPAYwxMXkeZX78C+Nrosw99OmU9c+bs29/2NjCHEAZ3iaEzBII7QhAOlGt00u23+1d7XevV5/u8rtBXUAkCHmLowRStYxYTyZrWq/22a8NXzGPUFBwZMDSAQeBxUVerO8+vFvtdy2OjGVMfa98arfPyeOdxXMf15VZhFC/Pkax+9vwOwBOuAAZ7mUNgONjKjCnoi3OkP67j+v/+WUWDVvGoLb7REKvJAywkavtunjjEWNWIcgi6Ss9cgGIl6Z6QMwDEVwb5Dl2eCADGdawYeTOmhsHmWMAE8iMjYLfBcl8g5MMtgO7Q2ZIO+b2bpKMblEwHW1Up5oqAmg1/l9mZs3ufEpE7WdUI2B3r5fxa7/TG++9Ht5o1FKkX9IKWqRIeBRoBMHTGPQdzz0QWwpCzDipp7MQwlFQGYlDx7yRBFAgTAwYqkYYuxMWdxcykJMaRkhOBKhF3Z3IDuUE0B7eg2oQQmdq2Xy87lunWiVN785RyWC7VqDGL667vM8+X7aJtvc0pqbuzhEktkVxUNRpzBojYqqoyUEoZYJJIMHfzwdzUHG7wwIPHSXEZ3QzRHTncPlwh7k4cqGh8DeqZnIhDoAB1OOW+T31e7C+W7XyxWKcuj8ej7e2t5d6+Qx2STJNp7lsSEmLLuYqx6C0lsNkNvpo3DeDdhAbdCQaTgYc6cHgphBiBi5Rxk+tAZr27G1kZ7mMikKecQcX73hVoqlhV1Wq1CtJXUVI7n+9fJe1GVTS1OsRYcR1DUe6Zw2BuSrIJhQczkRWK3S1r58hE4p7VOgMZVC3lrMyBWeBcPmLO6ubuXlV1iJWqLlYdMszczHM2CZUwcp9EImAkwi4lpp4IxLH0bNxdopCDTNzVzZyZTQEYMQHmfpTHC+EwTPJoTIUdLi9HVKADdJTNjx2uQkfY16Mmn+UkiXkGiImZo+lB9APcNwAVph6wAVVF+VnaTdkIruTMzLGuzcjNRCzlzmOVqa4mO4Y4mp0YTWfs1C4u7V18Lq/3vL3ubKfPnwriFGdqvLN9cjqeRjddL648+3lK17bHc+h6Oj3btbreT90qnThxx/k77wLQjCchVHB2MDGYxAZXCR6WJ4INTjbOJACyExEJBWJed0nVQhSRIEJVVfV9KyIJ2rWpbdt2uexV3X13d3exakXiJsNBS+Qg4EQcCZY76dfV6oovLlXeBdvr1vschAMTs6N4VoGJRpRT7s3ZlF0qw1dGFLs4fOCAhz/JgNRh69/99m+/91UYBXiGBKACOSpBvz7eeRzXcX3ZlbXgMeLkG8gwrlddV0cRITiqg2woAsgU7HQ8kntcf6zrMEyMyl6rzOtvBFLLLj19vS8b05Ld1DR1XcdxjSqgRpntZ+YwmEl8MQB0oBYJGFeohTep3GV+juzgx/BFmgK8rP/nTRjvtj9+84uYD+N/B96YRF3fkXBVBQlMyKlrn3r2yatPf+65px7fnWy/+o47gqenH3/o4c8/qHmxsz0DauFwEDpqTlk9ITGzxMAcyOFObqRmUtzQB2tQAyAiyFyG5UqjnsHupkAlkbjsYQfr9sJZiZWfdzGGGTwEV899bEbbW7Pd3aAUlq1evLz8vY9+8tEn96SKV/f3paoffeLp/VVrFPukYOIoAqqiNFWsxITRR66qYMR1HcfjRp0DR7B0KRflWxGnBYqFklGol7Ai2+RrO6sqA0pDWDcfzptSAU6AMQkLB2IGa9annni8ZEn/7oc/NJ6O7rnv1adPn8y6XC7n2bME6VK/XK2U+IEHHmimk/Fsev9993lWy+op96m/XZDYoCbFYB931PlwMHkprpWOgmRJBqdZL6JaGjIxSAc6RAtWgytRHI/H7sjZXM0suzsgKaVHPv0pcnv2ycf6bjUZh7MndwOPTp3adctEHmM0MycmYgc5RTeGhyFnyo0QmCoiJkT3YEY5kTIMAtD29k5ny5DJ3duu7Zb76/1V3P3qCxcujLdHKa2Yw9bWTsXV4vLlZjwl9+l0KsREVNc13AbdteWUukL7M7NqLmYtICNzGA+p5QOaKnpPN7iAtXgQmR5Q7nzUovOAGSQ4bZLu+SAF8QDvbb51+8h7IoIIkZF7EfAW7eGBmU1pKRTjn+HUcyERjYqOIQjl3Gu2EHhUR5G4Xq9XeXH+1XedvfP+pcU3v+0bw2jroU8//LM//Y/Y09UXnuHcbk2q+++5I4i/6sJdo9HoxN0PvO5Nb9nv9aFHHtvbf3h+9dKVK0/Vvnjgja+juHzyiWeF6z/3Z77jwvl7R2FcnTxR5vTMyZ36lM3gZDHWBYwV25sDFT4zmxoxV7F2ppyt69NgIevkME26zv2lSy+w49rli88/+2xdjb75m//tUDVOrIadE6M+q8NBIJOy+Bus75bmqdu7HPo9Wl1JyysQILfTpgKg8Gxa1hwq/YvUGdhB2Y0hk9nuV8amSBECcul+EgzIYBELd57EmbchAEUvnoFKEBn98V7xuI7ry69Ci+zQgNgkoVEYC4DkYBqML1DIPmRAcQz5juuPZ2djUFKBboyQNsssYoSif1p3aS3jor5zpg6Yt462F+0bsYYR2ceBR00cV5GZq1eoviQfFELF4rEKqJmzmsKNNo1/ghNvbB3+zeC9V2LReRshaJntMXPe2I2U3yaTukuWc0pdmozibFzvMc2aehyFtavExkKU12w6m05GVQ0P6jBTIuI4GJ0fhK2JiFux5jMiJmIRcR/8MUBgEQYVmVcRdlGh9sySuZAA5sQEJ5JhWpIJALsTweAEiJNw6Pt+f76oR2MKISvFeiz1dLTDmr2ZsNR1HF2jHm2XVslCzHVkEhArszENVpMZPaMasKizuzPYfYgvJwZzIBnC6sgOHQXNDzKlYUDJjzh6WZZZOHJASjAaVFVz3prO2m4dmGaTRoTWywU55vP5zm6TVN3MQVkVTMIyn88n21vM3LaryEIMhx0E7h2VdN7OB3XzblkI7kbuZGZg3pjNOAAqFJw7GERWuGOHEkjdACEWB1mG6usAACAASURBVHJWM5iiigHKBxN0tdhytRiPgqsJoamCW685N01VHH1UC7mHwbHTZaNXFJADgWDClXDjFlyDaTAjCBO8TDmaIiVl1UgUQgihSkSqqimHiojMgJK9l3JO6hAzLdGPbCCYmyE7CMgGclcd5njJyGAEsoJRjoaYEzbCXri78KFQ+qZQhcNMC7jBB/K8aDQH4FcO9U0LzWFki1mJhTQiNRuAKbG6GdGBzy2Yhcht8zrDKKxgY4XpwYdmSnZjYomBQ1ikPE5G1azrG6mnVZzVErv1/mzsi2vKWEvQvqdsYw4nLu/ZOgep617bqkmxTsCCqYO55xhlSiREYp5TXjcSQwh937tDWDIUDCYhiLOZuZsz09AI27jCEjGECSVFA25acGMIMYgHwjxWTGDmqhmv227dJevyZLplRGxsbiAnYpCVcEWojcjYUp8WnJbBOoHWTKiCCGWQm9tmvXbNBq1j7Qp1SWY5Wf8VwvLdcO0RGAiAIfTWVeORIfXVpAZ7ShqrNWg8qo+3Hcd1XF+GW2GLIZXwY5PKYeYiBw5iB2zIZjN4XMf1x6r44Dq/EfW5K2GQtBGh5AD0iu7/Ze/NemXJrvSwb621946IHM58h7o1s1gkm2z1wFbTsh9oCQ3BgA1Dkv+A/5L84BcDtgX4wYAsuCHDMAQLaNsttCWou42eTHBoks1iXdZ0p3NODhGx91rLDzsyz7m3imyymg0XwVxA1a3KkzczTmTsyP2t9Q3cVNMQs725p4kb8phtjNCwnJ+0LTP0Z18PtPdpdICQgMgedZrrKOHn6Pa9EwX9NXjvRUrnJz2hctXIUemSzEwAwcetAtbFZOwJGJ5dfvvP/7zJl7/x5S+jjNdPfvTR9dNhc9nFiKLiYgB5dleWJCESSSkCKvsErToUIRF2oPqFOJWS3YkFzCwNm7q7U43yoxqPpRBBYGaWymmbfmfjfEXs7MoohtF9EIyzGQeJ8/mcpHl6vX7/oyepO95srlYb347D1WYbRn22HrdqHNPsCGaWuqYRFncJkxmKouyEUl4HipP3pkiF74Rb2QaYtvKV3Li37KxwjndsX9kzadnNJm0WM8PKmIcylNWzZ3/57W/88AfvqObz02Vsm5OTo5SSWx9D3PaDq6aUUtuB+a233nrw6itFNUkwVZjXXAS9CQjfi6Qmt5LdNWB7Ej9ZZWw+RwQl4mq4snMTUXhNkVCFO9jh1S+GORAESqYKd+aQx+16s7FSPvzo/W99408Bm7ddWM5i4K5rtFBKIYRQmbRTLMKt3IgaGuFTYggTRTd2E7doGt0Sh8gSqMJyZlXdbrfRxobDfJ4sxtUwdIt2vliE2FytSy6FJUpMxeoxi8TEcFeVEIOwqkqeUHeNwDUzK727kYtxCVYxyu0oDnJ3hUs9cq+isaram2LUuULtW1fIzhlqP0ifVMU/DiruPEKruwy7k3uuzxeRvSiUalQ9g8izEmC8kzNTlfG5wi2lQBSLaVEjK207o5Pl3btvvP3Fv3t5zd/7/geXl9958uiDq0ePo1y3IcsS52ez2XyJxfLVN78icZG7iz//1ndlJtuyEQzb7ePZDHcXZ6XYvFt89Te/HEK4OL8XQjg6OhqzModSDMQSqgQxMLN6HVdW51pnvrlBMTMJq2oV1YVATWpVFab9Zqt5a1YevvtDIprPFvdfat1pvjzabIc+59R0pTKT60iViGBVw12un5ANtn5mZU02kmaTAECJCtgIxCRipNk8e87Xhba5eGjbo4v799+4ePDaLwfkq5lmO4EPGZr6dRrmUGOhFpXL3LAiyKdqVx7qUIf6W66Ibgt2QMAt7SQ+DMB2HnPA7vufDufrUL+wwM9e/AZjqMYY9xuuAmzGUiKx0JgRIorBMmYdMwJpns/n98+7mUCAXECfQt3qTOxSV5yjOF69t/zmXz3mQMUBYQnUj2ZmsybAPmUu345F9hMBHr24oveSrsnV5lZlNWKvmQl8k3GHJoWci/U9wRiMPn/rT/707VfOv/rVLywafvj9b+XtM4yjEFuxJs0NPpbspsSZKBAJIYVAqioSRaRkEwlEXMYsQsxc/TABVL9+ITb49fV1oJSadhzH1LRdjDnnyag+RDcjeIiRmQsuSykCTwI3sHAMcTZvVfPWR2axJvzgw/eaWf+sXw+09NCshuuyvUZIXhxEy9OZu5NrZESm0ETSMpacZg0zhnEUETMby3B6drxaD8l9cJ2SCXia7zDX+S6IxN1VXVWJSNW4bsYJPKUOqqqSsEOJCObuFGPsbfPB+w/J8Y3/909++MMfnpycvPTSSwZfzNusBqJxHIubFm262en5OUl4+eVXX3nwihNZMeagNoQQiEjNKwwApMaIT0kDE7Yw3HaANCKy6tdJRK7mE3ESVtRALB5CAMPUsxaDN03DzJvNhoiYQqB4eXUdOKoaNzg+OvroL9/XMrz/o/fefee7RPTrv/arKXUCD0JdM6uwKsam4vmspZTMIsQ1YTCYqhvVIwvCEpKZ1XOrxZm5SbPK+y1Z3WwYhu12vTyen5wcXadQY9kqeCCqhkQGIMYoMQGeUhr7IcQYY0PkblAWImKJzGxOcI1NU3LWkh3Mwo5REPchfsXNq1FURXbCNz637rTDz5OUs+6O6cc3XT62wG/SU9yZhaZkOK8dhD0yn2ASg3mKoBxygZrVhTzN812EzZBSHIZcTOfz5eOnT4/OlunizdNX3rr/+hcvxvTP/vv/cXN53a+frJ8+TnFzdLfpFnJ8cnF296XrVTi593rTHn+wGb/5rb9oZjQ7ik3Q5VF75845D4OZd7OjX/v133b35XyxaDuYuns/jMTCHMwgEonISYRJVb1Keut0lyiE4FbMNMW46Ye6IgAvpQTC8vj4/ffe3W42ZRwePXrUxNTNll/68lfc6epyBRE3HrJKJCd2V2LM22b77DqJP3vymK4+Ih/Qr8f+WW0cFfXYdaMCIfb90LQxb1ddCoH08upyjA3iPCNKmL/8+V+J85PwS/IVajeqd2AfN2oA8xQJUjurDnKEw27xUIf6DJaFLmKoTpw1Hmhq0LCw4ZZtoFTR02EhH+oXqzm520jxPgnhOQBkgNRvqk1BhlQfehE4EBgeAHWx8d7Z8mKBNEmx0H7q73knkFXKYXA4MI9hZRYYSj4WE+EmhHG0xD+PX/9j+O3HHdYnrm1iBxASq5q6wYwCU7UsN/eiwhRCDJaDeUNoia0fIkGohFCaeRpQ1tdFRy2ZnJyZAzuI3dWNgcDsZnB3LV5KIfIoAUDNUAY8VO2ZcynFhYZh6GYzgLMqxbTNJTMbuIxj0zSBJLYRZtfr69lstpmdaC4oKloQgngW0W0BEOfLpVNzrXlcvnw1+ra7Z5vBSCg2VtQlKOWiOm6HbtYAoOpXEiQIqXCvhSWm5FlL0XGxPFmtroiTBA5wVa2oAxP7rqrzHHVABXN3VQ0s7k51A64+lEFAIYRsAzPFmCoaSSE0UVzL0G9m89QmLuNGbSAOarmJzXbsQwhEsrVhyBngYRja2FYrR2FiouKkjkCYvArpZnznN1Ilg99qCxAxnJid4RUmgB0CriY+U9R15axWdmNMDcClVDtEEAPMTWz7vm9iFOI89CWPUcAobqOajWPfNRJY6ovVGe3toWINnFAaiQMcLKlaXbpnh+Xiatlc3HViHbsTQSTWk7zTyto0/qVJ5jYFJLCIiGE3RmRxKiRMJF59IcVYpdJ0K4bnatEC3gWvw5wmFiXB3OHsZvuMbp1metOs0vB80v0uq2WyeBHeR/wR3xzWHua96MTrH+dgVxukmwj3fRxgYHLiaejnNXfAHB5jGktWxlhsuFyFdmHSjjgOs7uKZjtsybbkm0ZyKy4gaOyWx8MYhxxO7r40OOVxzL6eL+Ll5qk0XUNMYDKPMYKIQ9qOAyHMTFQFKmh4CqQE6udhYILXIeoLNGN3j6GpDzYxTE8FTEu3WGw36xTCSlVV4bTebjik9TYD4BhjaouBORAjDwOxqpuisBX2nEgxrgil+sKwuDsXR8mWZotBrUAaSZy6bJmKO8UNtV13AoQhzK4yn0rzywH5KsUbOyu//QUZ4ISxfsUGxDBBPzlwwg51qM9gZZAgMKS2Dv12o5H3XhJTO8fxKYLIDnWo/3+7GjV3/BMSyveBDQCA67UriSCLRRYM2ULgILCxP5nJxRyzKmv1wlW7ZQb5GZdD5XYBgAmYASKcHc/7p6vihYjdXViCoPQFnyrw6SfQOH/8Tz7BGWK39gkACQhsqgYEIhDpWHIu87YjOHJ+9NFH26tnLePu6fm9i3mTwur6ox++8/020HK2PDk9n3XHq9XKIyrdr0663EEUTbNwjCHSLZ4bM1XeJjMLMyYxmw7DmiSUUiQ1y6Mjdfngo0di9MEHH37/+9+vbDAAbYrDMHRN+0EThSiAWlAkE3bBGCP34za2zzZDMUpD6WKzOHn7zfsPnsSYNtshNK2xsAQiYiaQCVsSgQ6NRBR1d43IWfOoXTdPbbfd5j/4t39g5kzBDKOWyc1/t0H/yle+KCKxaWOMwpHIQwhmxg4jExKFllKMISxaMhGJSc46DMN2s3r/hw//5E//KDEH9pdfuT+bzV5/7c312Jvrtl87+ZCLcFS3V19+5R//o39SSkmpDRxLGQnsOwhtITwHG6aEyWocMqEIer6572zMUvV6PnmqMqhiOrhBdQpJBJBHBZSIAkcYhiHDSpO6xWxWxuHq8mm/uf6D/+v3nl0+Ui0vv3QHwIP7dxaLxTT7co8x7ke7QBWqgZmNSrXegBdidqhZMS/EYFEij4nbLlDkEIkIq81ms9lIKW3bxsRNUw36fcdf3QUhMEG4uoM2XUsOITBzFOlyB8A1ZhmoeoQSsYiqEoQ4iEjFk8xyE65gz9N3K2O5TuT2/Nh9C+A57AcnqGkNzds55WBv33L7yTefkj4/uHcAFpgApl2Dqx7TBOqJiDwwAUKV3wOQMBC8OEJ7cnrnc2+/fXp256Xf/kf/5v/4vf/ld/9pJ/TBD75HZXtxvHzj9fttSud3LpTktTff/pW/8+tK6V/8z//yerNd5euzi3MI0ulMSJia4+XZspX/9D/7Txanpw9ee32zGZowRyYtWuXAOzR7cwZ24Y00TZVdq82tujGz5lxv5nAT5kbit77xjWHcrtfr1eqqTc3v/M4/BOx6UInB1NumibHpxzHnXLI2rQRh2677zXZ49uGTZ0/6zep0fCbMoiMHiUEcauoOXq23CBEkWS1nI/dGusXprE/33v7Sl5dnd7lZnNx9hZqjXw7IZwyCEBRQgHd2zwpkYNzN/GSHB1uyw9bjUIf6rJXIZL+kBOGP9fqdASgZaib7YREf6hevO1m3pvwxHDhhoHpRK3C9HYyjQGEeEMw0AuzmNl4s5o0ZbGAhME0JZOokn0KjPgn6qKZLAefL8Gwd+mGEBwnsZl64Trp+jnjvJ8HQ55w8aY/39o/XwWaNojbAVM3c3K/Wq3lq502azRbrZ082fU9EVkoZRhFpuxmpOgWlcLnZOAd3DwwRuJkVAlhEcvYQpjT13Q5VaYo3E5pGSVPQOcApNEWdwP1oBgdJMcuO9TBGlrZt8ziCpZsv+s06Ls+EpI5xiZm8FM9DPzgHKxEMlrYJaRgdlNooxgThmo4gIaibmTk0CIcQiuuoSo4QosHVLTTJCDln1aw2MAVHIUZwcy3qU65ANaGZANS0l/VKWqtDN93baYBUNcZYEWMIgRwM48oGhrmr6dBv/Hr11BBYgkhwEgJCCG07M4c7maHr5sxCpKrGTuysZiVrTAE7hSfd6gXs/CNfaI7YrX/v50dg5mpJU9ENVY0dEbRarXBKqRQrY/biaTafd+3Ivl1p25Br328u75yfQa9SSkSummFUwecugLu2Rm5SBIkc5ATfhbW5Q6GFSEKAmYXoqSEXEGcA4zgOw9C4Nk3TUkgB7m5T6vpNF7MGvo87kOnVPKmOCiWQWzEjEropJnI4E4lPsw5Xp2ra474LKKwn1+pnNp1mhTqcHQ6nnd995WT63qhlYtbw7kOhT1raH/Pb3ckAQVVHKXvI55MDErvr1MGpw2f26nELkqGoOQ/FV4MuKK4HXHSnbmmxOOlCELs+Xmh/vU4S57OT6+vhTjh2bra5KZ7mi/k4XvXrpyfH7SyM16sNjyepOepz6ZpOx+2Yy+h63W/UOEDYJaWZ8eo5vGfkOwzMzE5V5mq6k4T1fd80jZs1sfr5aAxChJK3s7bRPJbUbPohNu16vW7bVotNL+XOzBLIstqYJbLZloZVRxnoUyy06cEsvLu/ETOpOQWm2KaonnMujlKQjbquK3GB7oS6o8LNs/Uwj/5LouXbeUoDCvMaxb6jfhGmrCFBTWnHYbd4qEN9Bksj6y5lfXJtuSGdTEw4BysMMOGPb50PdajPOuaDT87Sz1275rc74xnoixsHcc8VjhBg6paTYN6EYL3AUCVZWcGB46f0JNvxS636UAbC2dF8e7m+LCOFxCxeTJjsFt3rbwj2fsJ876d5EVWrmdjuXlTNnIVTbNvI46DboggyOzpqMf/8F95ucP3Ow3fIx2GEFnW22UzUXN3dKBcXJ3cuagwFl5RaZnY31eJwdyVyYXFXkJtxzTyolp4NN9t+aLt5ambMkWLzwfvff/+jRyml84u7TLRYzMgcrimGq6t456gViA6FRkvMTGJuKS3Uy7vv/WizHQqCFirK7vSeP2OWoVeA4ZK6VlVjlMAuwVMM7tqlliFE1Ft++vRpjHG5XC6Xy5zL+Z2zfuyrEYU7ASrEwsRMRhSihCAiIpNVjalaSg3IzHzwzIyUkpkOeYhE4zhqcebgaixycnz2+c9/PrK/8/3vrJqYUkopOUUHjWqq1g/jy6++9rmLu03TkYTj2cKNzJ2craiLxtiQ8MSau5GTTVo+VL/Nj18TrgCZk3pxV3OrWrQaAAdncNmNg4U5hMA5Z7MC98AiAS5umh999N5mdf3w3e/B8qyTVx6ct226e3ZfRNouwREiB0lMVDHYHgvB4eRmTiJuAg91AuRO5mMlo040YSsgMyt5yABSSlxPPREzu5dqKlq8RA9gJ3eAzCznXPmfNeN8en4VwtXEvUlvKcQMMcDFo5mLxIlNasrT2E5p4lvyHtHsEzbJpDpz8nTnsUoJ3fef3L1yHSfC56Sw9Ym9SZ8cn1hVgxPe2+vvn5ubYe+FUwfXIgEwNVVVJ3OS4rw8PV9edK9/7gsn5/c/ejb8xb/6V5dP3798/KNQnh63ODmfHR3NYpS7D16bn98/v/vqarP+oz/+U2ATaEzcx1waazh59CFfPUEevvqVL6cod+89iEfz0CzAbixGHoJMXjU302aveR+YgKDv1kg1pLEYYxXNCkHLsFqtyjDmnFHyVb8ByYMHr5Dws6sVEQV3cxUOOQ9mAzOza4BBR8B9u+ovPwrDpa0fiVsXg7s71w9dycHkcJ0ck4yKS2g7j5zaxfm9+6G5iIszj/OUZtJ05vilgXy7toJPeM5ggLM4hNFw5bAAxaBAc9gpHupQnz3IR+DdataJM/HintAIeohhP9QvLOKrwZI0xQ7fgkE+SXoUWG1hTgXiUEdwVGGHwdDNusgQDnBCjQqOCSSf+nD2YwDA4EyGkxltsFg/uyrkkcnJXWuwLT7JQP9n+aKmHyO/pYnD/Ukwz16AfwSrOchmVrQAFEJMkbJCzcAUZ+0RnTSMV8j7Zz/4sz/89ynGLnWpXRgjg4zrdpeNWKu0igsTnAs8EUjNzJwJppZ1yEQixByImIyYgoQkHJhSmHfdbPHs8rpbNprxjW9824B21n3hC18oZWxSODlarK6uHHp0tGiDk9G4IYoaJQQhYh3HbXF72F+W1SqPfrUa4OH6enUV1B15dFWUbE3TaRlns1YCzEZiiNDF6R03ylmlDR988AEzHjx4ICKqOoyb1Wo1n8+ZAlG1RCEzmdRjJZujME/xaGRVEgbAoKbKLBSYi5uVUkhEUmxFgqsx/Hh59NZbbyXBH//RSRkHZsnDSJFZQmRZrbZjLp978627d++TxLPTi1KKZnVz5gCoq3EM5EZEZvkGO1RfUNcaNzlNup67Xh1ufhPyNm3Q4agBfQQBqjUNnFDGrKUAZmxCblACGJ6CfHD15Lvf+SZTjtHnXTebtS+9cmrZiGgYRmnbOv8sQ640S59igqwuAfaZG7sFp0gsRMpUExlSkGTKdRbn5mq6zxoRkRCC1Li+aUzqICOSCoSspq4xkdWZqsOUKLhajBH7rHOiGGMlhRJUqIYHMFxv+jKu7uLurOY3Nxs20+lMSpXOKQAyBwRSKbG6B2lqfnOfcJpuVNNnQjvUt1+bthu71hC7ybdpyq70aRrqU86JB4lExELMdUKrWa2Yb3NuuqPXXnt7sLA4vvv6577y//zZN779F/9uu3p8/ejd09ZOL87Fw6ybndx70Gv3uS/+6uz4/N133/m//93vJ9r4eBlpXPDpy0fLbenz9aMxlwd3733pC2+ur1Zdu9TQqYfialpcC5FzdZrZO7FO1qbQCU+Qm6nmarHDApbWzJi5SaG4eh6unz5h5qdPHoP43ksvf/7zn++LjrmEEIgNCClEVVUrIGZYEGy36wHDsHq8fvbhrKx4vEpCzJ2qTRDcXAiR4V5SoO24HQuMYuSjAWF29tJbv/a1K551i6U5jcW0ZA4p/BJ9lU6X43TnoArOb98zapqz4xDodahDfQarpo3CATGl2rvhF7fL+wW9y60+1KF+cbqT06j6xzkP1S3Gal2MqJg7mEKw2rE0RAltl3ZB2Q6v03BxIBvS33A5uNemPwGLGU7p6HI1aslMfLuh/zdEfT8REH4y3vukI/UqfhQJ9aRp9XYM0SxnczX12oQXxBhBQS0Rh6LZSnGAJYAFHmDC5IFFaSg6tty5WslqllMjxHUoYiCCFSAQh2nAWIogNW2zXQ9EoWsWgxqcLq8uQ0qlFJmi210CjWMxQs+JQCogkeKgmg8eU1Zomg/oe9feKUgYEYdxBReAhaKRi4OIZ0075i3MCMQsIKYQ2EXdOaSch6HkUkpqwjBsUwru6uQiKYTojmqUwiRt2xJRkEA82cfuIRYwNRDMzKAcw9BvUmyVFaAoiUydpGtb1zGwiEgIUUIAqB8ykYSQcjaAt0M+OpqXUnIugaWUXFML8sSMrQczXV3uTkx1wrGzNqG9tG+3dj75wrMJuN8MlNyMyfM41jnS5M5BDJhriQGBjUnhpYnI47ZpOiJy9klGSGRmIYTYJHKY2QRliGtwOPkM7q7inECBKDMZkwtHkWYymqFAVBmqblaYOXAIgQVORjdes5VYu09742r971GCu6pbNSja2a7w7VXw/OohcwbZDgwT3GoOOz1n0bKfn04/qnmGe2mfO+0zHipjtoY63L5l7T6R/TBy/4MbyOe7w6pT0F2Yu9dYEUBCSO6KmjVn7k4ikUNIXfP4qr9ej9w0zh2kzRaHzfvB+mVyHz2YpZSIJBcbmaRrCqmRsfg8ihnYil5twjhE64nKqr9iXUQej5aLEGbG86JRkUMSkBpG9rhvPfmLd6TK7J0aTyyoLRWHBaFxHKA5BW5SGIaBTFPXSKBhGK4325gaI0YeVdWYyJBEWGDFUmK0EXngSCoayig2iDtiN6U+ouZ6urgV6wNTRM6OzagRpEjXmZ5srZcBoenmy8BTdtUviX3Li5ldCoTq7Q4GoxBGmMCa6LgtMT3UoQ71mSmpDGwzABJuwlRs/1WyD246nKxD/cK2Jl+8fP25jZQ5hmFwJDVTklZgTiCYEkmIDYpPkcAQgYsayotWeT/DwdQpCbnBuKa6DRkx4qLDdkyXm1XLKQr/bScb/dRmnnU0YlTNDZkAqFmf6ysYOVJK8/akZVyxNbb8zd/6aorzfj2GECSRBCs+juZMjVuChygUQiFbj3nNqzCOw+VVGccxxpiaRgRNG8uY81iYQowtQUqxnAtpWM6XJOHx5dXv/u6/pBi/9nf/g2Yx227XYxlzHi4vLx99+F6TWIS0lI+8YfAszFtu2EHqYC4KifPFq2/FO6+l1LnJrFtuNn3gx3AWiqYybAYi0TyenZ2YZ2JlpqyFJaqKOwqZWRnHfnk0b9smD9u+70Ngd60OkyElpgAQc4gx5pyn4OxQxZNMIhO7kolZ4JgMS2Oct+dE1PfjOBRpAzv1fZ+3W2ivqu6kqiyuWjarbUjNq6+/cXFx98tf/vKrr7+p6ldX15HFnXLWwCwSdAc8YmzMQbd9RGAVn9zgz5teCe06+xNe2v+vqhIZPa9GM7O2bafNOhCCxKZhot/71//7evVMyNo2RaaT0zPmMp93MUrTNLNmlnN2o7HP7qiuNriFXogBglmsSjt4hDOc4JkQVUkLStZSTNXUqJRCRF3XjU0jNprZWMaEEkREqu8oprkXqBKGqxFLCMEcYdfdqICJmWFKRDlnnoa0vNP2VfNTq6fRzOBSZ2q3cy8MoT4Bux+Rw10cKjvs7S4AFE6m+CRGt+8oCbccO+0Fruc+ZyWE4E41orJCxHrkRKLZcxnqR0bCTWw4tEcXd8/vx6//x/9A2qM//rNv/tP/6r++3pZy+fB8OXvt5buN51cePEipvXj5jTe+8ltjOP6f/td//d6HjwOZWPnow/d/5Y37p7O76KNuB8Xw93/nPzq/c5JCc+/8vtDRylqT2eBePHfMLl5KHxA/8U5TzXqqZLJehDWdxTwxzMb+4bs/2m5WOvTr9XXTdP/h3/vaaNQuFo5wetpdrjeJmQIVVSulNqqGfthuVl3DP/rBd4MPDXpdXbYxdylEtoKddyjDSimmTqrDoDaG2BzN5ovu+Iu/9bV09tra2+70Yp0zOJRS1tttSin+skz55ObPGRh7687d46Gq++rj8TAbONShPpM13a74+WX93E8TkOpaPizjQ/3iVQOC0tTOiBV3GcMNDo2pBx6PuMpjaNqgzoGKuoEEiCipEdTKJwAAIABJREFU9Ge8XMIIBmIHGwGMpu7lnPd75B203BFbaE/NCvVPAwQDeWAXZgZBMQobyI5QTMOJxKMlHmHx+Krf9CO6+fPN7+f7/S8+7i88bR/F7vTcI/vmes2Jew4E3pqF3n6XJHFqaNvU4mViBlCKw7jCYQlr1SG01+FkaBwF7aJLFNxJ1ZzII9SzicYQrGjDgexsKP1RerrJ9mwkSfPsctodD06XvQVuDSZMkQSeDYMyq4+zVorTI7NxduTUXNN8yMkoGPUKgZCklFUVYOHZgFKKUHYUCVEtu7kQJYSxkHATSSAUMDQycj9QO8vsrqUVL/laOs/h0pnCGMTaomkglmBRc3ElohBa13bYhkAdtCeOUGLi0vuiXapqYGYT3ZozmRMT12i+yIHc4IWlXh+VMFnT5AXSmtbI7KKqzCKp7XMOaXZdOrQX6q7F2rYFj6pahEwoNMGRh3HbJsp5UOslIaMQEYd6KWgZssdQvSGrDRFXNp0zWMzMJycShzq5j+wBDRABdoxgY2MzBoK7OjJIichInEaj0UMbKJjCswpcfBtIAz9J4alj5GDm6iEaZDQskMgpj0okxs6NFKhWfZtAEMiZQFyYgFHWkBAoMYzhXkZAzUqMyaxIasFkZpq9lUY1OzilFJTFLZAmFHFkGAucSL3O+ZjIqZ4i5qyFQUZwVRYuo8bAqspBzExicLUaG0hQuMF33RsnQIjE4e7F3PzWeNT3DlLuXp1KKpxWVgJc60vgdhQDpghHAHvpH9EkC3Sv7FABQKEa0pA7u0td7WpVNGpaCgiVz6mqWy1NTG1Mz5487lqODV/lq2bZrJtG+ewpzlo9sbxohqHTx2Xsj7VfhPuPV9K3b1xadL//crxLGBt9esYfelmP/XXbamh8IHC83jq2uSAeo7m3dr6Op0CAW/BVAOYEH0anSJLAMDOoVY9TIhMiInFzEQHJmDMjRI4wEnQFDcgQdFOuEcs4DiakFEZrQuq2vXMjw7Dl5Jl7cjcJg/A45K5tTUsbcIyh98umXImuWQY364V7EsmBU+i3V90scBjUymjk7XIzcuF56u5uPF3wvZPmYjTTscDZVeMsCTGcieXAYDzUoQ51qEMd6jNcxFVPY0DfjyxRizNLbcVjT/r6mV0weTchuf1et3AY3RLMknh9gyhuPBiIcXSMHFq71NVfN4L7VP6cP8sZ2ltoOj7Rr5eImEUIBM5ZzYqILBZHXSBXtNIGjlAoHEzZi5MRAzAyPZrNWf399x4+ef+pBD4+PSk+trPu+OQUIkHacauBIqy4FpASSmWS5lK2I4jkzp17CM3R0REzD/3GKAbpFvNWSF0VZESUNjnnzDDAu1lDlOqYJYQwDNvq2WGmGJFzjvAyDL0xFMmIiczR55FIyqjFGdK084VQoaFvGdvt1g0ppVl3xMw3id4Ms1JrdAeIzEspNez0RhG3Q3pKzG77rAQjt1IAELugStGYGYyaWS9935tZkjCOY0qp67qXHzx46f6D6vOpql68Cp/gvp+YMVEdcOU64dl9glTdIZ2tck2BnfeIk7vcLIJpsGVMOwlo1Y8JE4GmfPdSzJEZwkTr68vN+lJo7PuNWhahmBKRN00D5xgjnN2xi3t3M6vLgeGomXTVKoYmgh+qYHB6BGZOPFluFi2llMrPZBbmaE7Vq2aKTJjwGWjXudxf3lXyB6CCzUCs7AzaxznQ7m7gTOTEzFFCTb275TQzDeLM2Kz4rZQGKxnPJyvU8PTp9evoD757zj6SYcrLcLvdx+FdIt+OFXzzW4jbTTCE32TqmkEJ5K6L+cn11TMlHB3PV5vLFNtZc3LnwRsndz8/lOV3vvO9cZ2fffj+mNfor+5cAJyabvnm3Xt37t1vl+d90T/+o38vwT748D3oJpKenB4xvJgGhNPj81dff30zjkdHJyEkgFXdLMfQ7bAv76eSU15iPd6assfiQFHNWghCwiJiBHdXLSE2l8+eWNn0/ZiCnJ/djZJUqWmjuju0GnMSsevECBUnVkW/LavLsnrk3qMM1b8UNW6EAkgI5qYixIx+UIMZQjGL3eLo5KU7L39+bXF2dOzExCIxedGcNWclElUtRQ+Q71CHOtShDnWoz3C5g8WA0bDe9CJNnzWG4G74GaDUi0LBW/Km/XDNACYHT/7v2LsxQKQ4zJ2IjLExbDZYF2wHjOY/gUv904M9ek4O9MmPf4q3mOzUiYQ5CFSt5OyuQWJ3fIrFHEaJYmCp+zpnCk3ImkNkK9nzME9R3B4/+uD91ToEPj49Jg1nF3fO71z0/QiXxWKWQmMla+kZChS3ork8fO99QzSn5ckxcUpdJyJNG3XohW256NrEqkXLCOCDR0/Hcew3ay1j26amiQxUhl67DdshTxHiKJozkwyq62EUE4lJOJgXLUZEPlowCW2zmM3ZxqxKpP2Qy1hOT8NisQDo8vJK8zibtcwwaM0BrwVMtEALwd0DhV0GobtR9W3cOzy6u1neMfEqJ29ykBeRrm0eqapqZBnG7XK5XCwWb7z+xquvvkZE6/W67/vIsVqP7ILWd7aVzERkWoCqxNvpwKqACpPdf0VyIGKi6l1vROw7GdwuB32KUiDUkTW4DolJEFKMbPbo6erhw3fIhqHfgrSJMm+bEMJyNgdYOED3SrbKepwAwZTF55hMUtwIzEzsU+gXVdTKTgZ3NVe1otPoVUIIxN7X8AijvX1Jdf/c4V+6STMHogR3L+wgc50UjyLVpaUYeT3/qJEmbl5/X6UpqJaey68nkqon3C2T4FAimlyCAXIBKe8omuTuNKX23Tqq6WIgvpXLR/RCG8lI9reTvRNovaxsN5SfzgChv+7bmBxDQU7L9vTeS5c9jk5efeut38i+/O/+2/8h9yvvLz98//ufe3nRHd8nTmf3Xjeev/Hm27Pl2TsP3/393/8/u47WV5ddcmr59PTUtRAzB5kvT770K7+qxCcX90Lb5gIHqyOC4FUsCvfqMUOqPVElFLNUrywAwGwxzznnnBVaubc1nQ9lvb58WnJfRoJSe3p0cnLiDg5hHDNoshlwhxYnctIiZNyvgUKrp3b9eDteBc/uxUCOQGB4IFQSaA5MZjaWbCwUYmiPsnfzk4uX33h74CYtznpzNzcKbdOWss6jhpCKqTsdIN+hDnWoQx3qUJ+5som9zKjjA+B6m7OqVQ2JQNRrKtxPW2TY2fPZRM1imh7focDdTroYJo9+d1BwoDdnoY+ux0dP16OBYwsOIJYYUPynB2Mff3BqoPMN0ttLfT5dMW5c1G+LAPcW8DVKARBzYvJC4sReYQXJMNiQ8xxt4Chi/bhtA5uPFMP1ZnV6745mGAVHlBTdRF2G4jAiTiBVQzFtm7Yopa7lrabYbrOVUmaz2fp62w9DElMNQGNWhnEEWQpCHnpSsxICz9rGzGoetwgLed0oM4PF3NhqErNBjeps0UAgBkup/ofEyuwS2WkYBlWAKLXNZNfBPJTcBKm6LjDpqOM4YpfHzQ7BPjZg11xwBrlXd/6aSHg7yVuLi9SPOJcRQEpJRMj16mp1fn4OYLvdElFVwcUYBaKqIYS9XwkAc6c6+rsB7dM/ZhUN8YRHdrEAewkfg2zKpqs03vqavrOLdIC9Ep/rjI1Zx4HIGQbWUsYUjFwCC4OsKIGUSuB2dyRWnU2YwLvpFpHBChwgITJihxr2DvFVDVttfmBEXuHpDkPc/OJEAmOqUXW3Hq/gEc4AEzubGww+vfr0NHeCMLGRMXt17zSDoxjBCI76gXJ9Mqrjiz+XdcnMkzEl6/TJ2jRoYgcgNcfaaR/Pd7tBI5Nlhu0cYirenbSIE597v8Irbq7OQERwIcbNs4S4lFEaGjX3o310vaFwzuG8H9sYopWxCXqdL5mGovSsv3jpwctbS+NYmm5BJNfX17OuzcNlk8K2f0YUjAyE1DbbcXRPQyYKkouzC4gMdVRONMUU0v7GMXmfVmRL5F5vl7zqh7pYRKQat4TA4zgumq6L+PDpmtG4kXqSOCPysQwGhYhZQeUbF4pxgFuwEvM6lSHppqFBqZgNoGL1ioKwBiLO44rIOQgRS+yGrOvVeDxvledbimsFQnKHcowhKIggbjSWXLNYCAfId6hDHepQhzrUZ7aosu2ghPW2VwRzZgm0259N44/Jm35vZcTTo89BqxswiZvMvRdgJnY7e6mb6brvM+LrPr/z4WOTjtKCJOaiw5CBHGP8aWyuf5px36dAej/uZXmXnUX79G6bYsZFhCg4vBSoCbkxE1zh7MSkCA0HnzkwjoNYfvb4w4j88Ed/9fBHD53saw/+XmpbM/TFS/aSLUaxUgIhJiFmgznbdiz/9g//8Mnl+uTi/m/85m+n2WK73V6vVzFFGQnVWkNYlSWQO6tmwNyKWRGq5hAQISYwowKaOJnbm6qpE1hMKWc1VoO5MTOYyZWL+mhGQJAoQUhEiJqma5oWQGxSg9R2qW2TWTk5Wqrqer1erVb11PEEwqdyhyGAjABC9QWRevkw6xQ3XqxURxBTkItIzjnnIWcwMJ/Pv/71rz948CAdHVWSYc45ELdtl3OuwKM6llSkoW6lKE3++BVImJsbwc3AwsxwuJm7Mnzy3vQX7Pd4B2nEXafgPDYHrHibohCXUt555/tPP3z47g+/a2X94P5ZimiiLBYLmDexq7xEQnB3JmCyr1Ri1Okmw25FsVetmsIBaGVBOtRh7i4MEQkUYowhsBlVzSnRNIRmZnaerEqpGkzwC+Yot91W6La9DVPNb2Bmq+0TdxJhEBvEaSc8rNCthgqKcGWbTiTerHkXkVcTYeAM9uA3dmm01+LujoKnRL6bxorfAPU6wHQDYDdpMUa7mD4msopsROhW+6B4caZ2sVi0p9zN/vP/4r8c8uz3/82f/2//zT+Lwj9699uNDIs2f+lLr53MUrrzhZdeevmLX/g7TZr983/+L66vr4n16vIRaHjt1TsxnjWNtE1U1a//g79/cXE35e6lB68MJSvxMKqChKOqB76VE7jLDozCu0+XHQyC10lgtdIREiEmNyvXl5uHDx/quHYTpvZXv/KbIHFXFik+Zi0QYkap6l2iENO4eTpuVzkPw6MfjWUdyxa29dLHRoxgJObkHszI3ZaJh5yvVqvevTs6OTm7f94d/9rXvj54i7hsji62I/WGUi9BLUDJ5u40jkXNZrMD5DvUoQ51qEMd6rON+hTYFGxHgyQzIiHdCWjkeUz340mWz0G8yuqsptXPDfrqY2QQhhmxk5sBCr7a9M3ibG2yyRj7HAK3s5bUxn4b/zoruL9tLd8taFdRK38cytZ9rTCRRCE3MzWAAmSXCsaopMV+QGCYQ7PO561pLtg20TmJGRnYibf9WNybNO/mXckmwUAgIRG34sWLQJyiGqWm6+bLUX2zHWLgUrKZMbu6Fd/Zu3OVayqBKt5jZrgy+S5FoBIqJ/STizkHgN0tm2rODuMUNefGO4VPkjUiTg35UIeFVNPWnQnCgbSyKIkqlCludcpXmZHYs+x2Yq06tKqAD1MMNxEZEbGjVFomY48fqmDS3RnV4ZOYebPZdN1sNpu5uxdV1RpZASbe8QNVtc5jRcTdyCfHmN0h7f6oqW6moOdiJG7okV55jaBb6k43qthVx8wxxsA596CSIo25wIuQuBaYu5qWIjWtnnejQlAAK3nVWO2g1y6ibnd0dQTGz2O1egYChxBCleQ5yEyZwhTFDqE6JyTZsyWnYwZX6qVbAQBXurX03Z05EHnlXNKUeO5Ebo465auSRgfzJA8jIt+3RaZEwR3krgEM7loHfW5sZAyqEkZMlM59FPsuZt35ZmxItiN47u5SJLvPQqqf6e3TI/Wg9+8eSGLajro8Ol+P8tHjkcOcObqNoDxv82b1QVguRcBhNqBFczwYQ624WcmEsRGXyAId+20MnZmYk4TWnJp2WYwoNmXIQ/bYNE3X5bFUT+Q6Ft7zToXZCWQwqrTeGiZBOWdVdc1tm2pQpScmlEgeGtlsFCRtN19tN+shS+QCiiKgaqsFN5Ugy0AbK0F72FbKOtgmiVm1SwI7CRNrgZvBfPRicE4NslNaeFpeDvR0bd3JkYZOsw9GozntmNbjMIpI1c3WjskB8h3qUIc61KEO9Vkp/li+mDuMsdqW7K5ETkKAGeQFXFN3VPSJ+WS2R48voL6Pw8vbT6iiG3cYsO3HJ1nRnUhLUuAGM0Tmrk3Ffj5g72eS8P3EdzEikht652390uT3QZDJiKTu2SfQSwRiRggQAphN819++y8Cevhw7/7dajkyjoWCRJdSzHR0IxGBliJsro8fP3n48F1xSGyPT1M3P3ZmL6WCTFf1iS1m++kWAKGbrTim4e4ty40b1/tbg4jq/QAi5ioEM3cndSeCsUjFkGO2Po/CTclayatjyaw+n7fg6QXr8Sj8Jhhggl7T2zFPYKnadda/5G7sLoEgJODbn4IIAVDVlNIbr71WSlkul22bYmxSakopOWeoMZdK8tz7jkwH477jlGKCfI6JTrhzHJpEbjuUReaw+qR6KibGKgCHcx3aMAUQccV8yGPPLleXT4b1FVOJiZJwExOTNynYCCGOIZhitFLZkzXijx07riMm3V21vnTs7ZT2KRFe+aVe4dz+camjM6rzebuFEKfTWyEau/lt9qyrVfxN4jtWJNHEZd2df6Z6jqgafoLdyBxcJ4cMq/6TTgDvRvm+g360M3cxggDqDAa7k7PV/6gnmclu80Jvv8LUfrodrw4YCe2ewq4EB9zMYAZ3iOAWT1gjjk9P0/z44t5r0p781V89Wm/ef/jDv+pX70tXZs1q1sSLs0XXLU/vvD773Bfd8b13flD6wUpPGNsIcera1AaW2fzs7Ozeg5fc6OjoZDE/9hJGc5HIAU1IALbDCLUgUi+fXdrervFhbg6Fe73IiQC0bUvsOhrBrp5d99trIVjJOpZZdzy/e+xkQ8nqPpTShmAITkwwEUC1HzY6CF8/LpeP2QfWLWHDNBCDyc2JnAPInAlmnh2+VS2g2fIUkO7s3t1X377KHI/uZG4QWqdEkZPB4KYlj2Mi3q1EYg7b7eoA+Q51qEMd6lCH+ixiv7q9VwUY6+0AisVcAk256H6D2upWcrf7+tiMy//6t5qC4HePTFtt7PwhgGKYz5dXSnkEC0RgBeqlESo/b7z3N6nntEl+I+qrEIKqom+CMeQACRRcJxdchU7jBJEbodKvv/PNb6Qwvv3mq69/7m0zNE3T9zmGFhK1mCQpNk0RicSNHj9+/K1vfRuKdrY8urNIzUzVnYRDcq+hDJgCBM1gVi0BRaIZqFrIeHXs4FJMhFQVzoyJ7kkQYSNU+ZlEZnaouP9/7L3bsyTXdeb3rbX2zsy6nGvfgEYDaBAgIYKiKckc+RJ2OCY84eGDX/1f2X52zMNEOBzj8YPDli2NRrbHsiQ7NPJIokRdCZIgiful0ZdzqarMvfdayw87s06dRoOiRggLD7WiAyicU6c6KyvzYH/7W+v7Mar2ZgcRxcA5efE6ngeCKdyZhIKqZivtrFVV1ZJL2Q5xTXaZm5l5cZ3yYMcQkXEFryCgLkyVfUTG7cg26/ucUso5n56efuuXfznnfHJyIhIV2Gw2ZUhd1zWzRvUqqLNqj3oMI2OdqLIAxwBLGAhOZGq7qMapkxBbc68+MN8CCCpWYpvm6cI0DP368vzc0vvvvT0LeTaPy+5223DbRgLa0CYtVfeWbMZ1UJKIuGLryKy+4kjo9nrepM4JAuOkH0EY7p6rJ2Ygq5xL8xoqtN2hmXogAYLbBMPY7sRU19C5DvlOU4tg5tFtq0/ZnpPp9IzpOCNZgQAIkZLC3KjIaPOOcTRWri7O6RPnSnFnJ3dy1q2YxHW9R9Ms3/a9gG27Z+HuggAyrpO2LARjeFbV+hyDO0wdYCe+9fJL5xfDKy9//Re+8e3VSv/JP/mnTJr7J8EeXTx8dP/+DeaubRc3n3vx5vNffeH117//V3/1O7/9fyybpr84a0mz+quv3Et51bTcztvbt2//u9/6B5CwmB9KaLjpnCiVDA6L+Wzd92UYFrNZyWX8TUgEGieoXW3aWCAQOTsTgXmz2czaGENgt7PHjz75+MOD+awMfRNnB0fHp7furvqkZiyxCW3RYl5TWEogqPXD+rFq5k8/6M8fc2vQNXExKGKEwZMzCEbExK7Kxaw8uBhC0x4f3Z4tDhend196/d8523hzeONyUKZ2k3KdkhU300KanGNKg1kE0LTh8ZMz3v9vdV/72te+9rWvL1PZ9AcACkGBi80wFG1ns5RKHfQiNyJUBVGXaOv1Nv/kmWLo2kParoV9zOUv5goeFAm13VPgpKmYoRiOj0+1GDNEahIihCEMN70eNXFtIf7F1jSX59sk/me8Rb/mijwlBesevU5vnByuYMeUc+iu6NraZTkEKrOGUAa2EsRD5Bhlvboc4deONsQ6DggrbduUUswsxlZV++LL4xubPhMHJyEJVRbWw8o5xxh5J+HQFJUh70YigSkQJEjDFOCsaqp1lI2JhMihVkrRklwLw8jNtQi56SBsI8iOaYyYn8SYmaVSmDmEUF3B+q1SStX3uYyp/VNwZh3YG/8pImC2aXZr+4RtM2fdYKiZFhKDutXWTWbOquouRIG4bVt3Tylt/b3PfmT1aLfogq3yHA9j5y+twqzy3OqRq1sxqz2rxW1rHmrKZCogMQi5W2obIR+K9geLbrM6a2OAe2RJKdWzREQh8sjzIwAKGG/zVyoau5pgXkNfuWImiGTqvaRRwzsxCUAhNHAWbt3ksx2gV9fq9dbN0Xkzh9rWAQbYzEITmYTAoDrYWI0/ZmYndoyIxfoKWxlmBp8SUr0ad2NWKtdkmyk6Vdzdpo+otolWy+vaH7L6x6DjYzBIQEIcWKKAAgVmZhAZ2EFggeQ+exXRykwdSasu55nj8obxQUohhkUbSHwV/LHlR23Eog19n5ruiMIyo2FRYW0iQihsvZfVchZSf1HS+mA516SaEEITpCXEKC2YaoQTmPqURKTrOjMjMmJlBpECZl7MSxdbd2dIYCH3wAJzS3nRNnlIUGNCYJm3nZsBxNKl4lkLR0CyolcvuVjbztgJCnZdzgL7uuHNPK8PRZEuiZKRZfKNqcfWOLaxKzlHM4ExZfNeu8NLj73MsxwMPFvl6M1hX4TjooDMXTVHJriWtJ43kofVrI3kGsVdE6zsXb597Wtf+9rXvr5E9ZlES/QGsABiCieCoVLJ2KunsNuOSVui1PXi3UfbiTd1JSKwOFhrmKPw6PcRgYKxE4sAsxnjErKFuu8s956pML/A+b2tWnvmK1/7zyn93Sfe4K7RB2BLlLCReIXKojYdEYXiRsYHC/np93/88OO3PZ2/9MJzs0YPl/MuBjOYkrtqLk7sru7EzLNZ6+4fvP9Bzvn9D97/6KNPQnv4xvHxyc3b6rTuh2p71Aa80SxTqzbIjkkFAxEJU6BxIofH8Ml6piskwOCmdZSNHHCGGVhR6dkWmdzcmRwMp9rkyoxJhBCcZIz3AVf611Zx+a515uxXELbppI3fVUBq9MY4f7VjBlZP8f79+3fv3r1x48YvvPH1mlY6bHq3rWcyXdxXuwNj7AkwzmTW3QxyJVi93ozg5pUpXRsfyYnhUsMwMcqyev0qHK7uag6YNqGZzdoYeL1el1Lef++nf/GX3+sans3irJEofHR0NJ/PmYgpCBFBRioBEYWatFmPdrq0KvCBKHDE6IMBTs4D2WjxkcOhREJgG8EN1/7QNpwTVwmlDp9uWNq1Aa/tp/g4VGZwcgZ5JS4SsznVK5uZnZyZnRkIXBt3icjMmdjZybnez1ycnHTUxmZ1bHO0+YiaEaJgY2ttHcXcHgxR1bq2cz+OQZe+G/MCwEHO7kZggofQHB6fMIWkFhrpZvMYWzf6pe/8F6Thu3/857/7e//dvKU3//qPll06OfLXvnJjfbm6dev549P5C69844X73/jh2x/9t//0vyEtm8uHi+X8hedOOsGya7pZs0n0H/9H/8nByak6losjLRSlLb2hnbZaXMcOd3K41zFHd0Xt1yUA6Ps0po8aCTG5CqHrGiJyzT/6wZs5DZFFKMQob7z+RsIC4tlUSYkEBFPv2iaANOXh8sllPg/YfPrBTxh6stlEVw7qgTRwsZAVZUg6OGsmo5JyxlAwxK555fVvE4evfO0Nag76IsrdJrsAiqJmQQiGob9k01aIvSwWM5Cr6Vs//tG//M3feOUrr+0l3772ta997WtfX7YaRZkTnLFaA0QsokBgNpuWh2NX2djYafR5/p4/U//V3HFM5sXFZlAEJZbIB2GUWMqRAAViM65YK5eqpgWS8y75fHeF9wWJPUxAtquvXB/5+zxhye4gurZKvnqyTy/iE125LkZhbHnRzVhToFT6C9LVwWLOlAPHEBotDocpAeakTgJ4jMFd2y6m3DMF4RikWW8GB3fzZZ9ynzIzi8QgnPqhpmqYYcSRK4hIa+6+TwKAA+r8WIWn4arbczK+zKE+8hgUsBFGUNU4rAoCYWQn2gGUX9sdqJfaJDyvi7HPnF4y8iq0lCBw3QZ4uLvWy2my44xYYqNDqu2LITBz6OaLdb+xKXOSma/DGHe0zTiaWEW8jxNz08U+DbDVmEcIQeoE2gRs9xEk4AbPOYc2EgOwIEEYJQ8hhMDKlvvL4eS4bQKFwAGxaRoayeBVY9cETmfiml8zsunc62q+hv6MPMJq1W7P83RjXhEFfRrbc658FAPtDnA+vdPzrPLavnklq8Zg3a3jCjg7k8NZzTywOI89qAxXVRkH/a4+bnYQZIxKnT4aM2OWOh9a/avtd2vqkPAWtr6962nnLqNn3MwAdIf8DiIwkyS1Ibm6chPa+TKEUHS+nB8wNyWtk6V5m/KQyPHk0cPnn7vvtiQ5apob3fwg6U+0P0fJEWmz6u+e3JsFBhVVImZ1GCi2M5J20XYEUbJEE4LCt5uFBlTPAAAgAElEQVQcRlTjOHX34iciUw7NaNEzs6oSOYxj06CJtQE6thFASgkcJM5S7gdN0pAIuRExxAvUGziJa1a2YSmFKXu65EAgUq6+LLmhFAexOTcxqJWUvHccLjvtDkOceXsS54chIVs080BCcLcC8hiAYiyAYb1eh64VkSDOpOdPHvab5/eSb1/72te+9rWvL5ve82mDn8BYbTbOAhZVZWJSF5Ci5iuMCf4EGsnpE7fhau04pkoQrpHY6z8MxsacHI8u+3VGQTDm1i0ECcKq6ixOPCg5wK7k7DSKKQMb4hfynp8GOH8mwWXq6vy8iJrPLJhHcejTT12tR+sZceiIKwMxEZMIKJCeffpB8M3Dj3784Xs/gKb/4N//B2lIbdvkZJUZJhJqBmbtBU15HSFl1X/3u98t2ZfLw6++9nVr5xK7dZ9EYtc1gPfrVcl9YDaikYjoGPMziUdZzhWhVr0yGJy30YcAiKs36QR38krpmLDZPI2W0ZaDZlVgGMyd3KyYqTtcVTEGsZi5akWxW+30cw4gQhAKIyDOCUZVelWPi0FOEPciQSo/sPIcHUQiEmMg+vobb7h727bdYr7ZbFb9xlRFhOgqpuV6SzBdv2S3/Y3ExOQgq4xs5JyJiEkIXuf8qkyBk9Xw2TGz0rRo04QYmdTJCxlyyt//8++VkjfrB5YvCXp6fDJvpWsbmKtOMoAcpERwAnEVAkyorvA4xDcNGUK1kEPH+TmasksMXgwMM3czN5Y6BldzMq9QmJPIx/UolGcLP3cnYjhX9rtVxTXe2YWInKqrbUwQqsbsGPZa7V7aivnpRhoJ64CToOL0TJkxeX3bOFy5Un3uMJ7uSINXQ5UmGeU1LWeaNyZ3rwxxcB1VZHUzG69kDrPlcpkLvfDKqy+99Iq5/85v/2uy/N7bbz785C3P5y/eXc5atF13+9ZL6yF+7Zv/0NA9ePz4t37rtx4+eTfmSzjuPn+jY152kd1Pbtz46te/Tk1z9/5rJkG4KS7IRmYj/290+UBmzuOUo5mNNxNTTbh1IvOoajEGYoMbMYLIxx99sF6vUspt28zn89i0bds1beNhlt0LMUvjpiWXKN6FxtOwOXsULaeLh7p6JFjN+osgjsadYeZlgDOHECMzRenzMGgpoe3VZzdeODk9Pb11Ey9+y41KXKq1CEIcg5WcsrC37KrJMuCWc2EiYtGSfuPXf/Phgwery4vvfe+7t2/f2Uu+fe1rX/va176+XFXRy7jSaqMkYAeTCzH7iAMbM/O9umFPL51p0lJ+Te/ZKPZq6LuDmIlQuC2BM8XiUFc3FHV4AwBUXSOwK6AGdgoOVAI4XxNmX0w/58/5Mk+xpHffuE//JoeNPXbk29CbUUMATEwgRgCEODoG7c0urVysV4805a6bzxYnBFYl5sAcDAJnJzKAGLO2zTkX08vV5sEnj+/coa//wje0iSyxSjF3NE0sIeSMOo5Fdc6JhRk1/qTKqirUDGZkXoe1CGNun4CEALDAiF2YoDU0xt3BxMxgYQtkTCTmFSZWLwE1Z3c3V7I6I6fV1zN1La5mblw77lh4jLoRhjONn8WW5ogxQQTjHBhhNAxrqCiH0BCVUm7eul3NotV6Y2YiITat5iSym+25zQu99oH6OKFntJMIgrEJla/U4Oih1avZ1WAwo5pEU28YDGkTZdYGuJaSShRanT8ehmHTf9JFDGnTBggjCMe2IYpwrm9S3UFaVSR5rPw8BiEYgO3MXOVWmlUuHzEJqDjVjssqhhVQdqeq1qli2V2hDIIb76SVTjlM5HCH7kJYrizfOkA4mbq2w+YDdEwWrT2WUAJzjb0Z3VfaDkk62RTBMgEJRLaDsOxMpHXwT3UCbziNBHiCbD+1MeSTzco4cFi91rHhc/qk6o6EgykAGEouGdlK083XheYUZL44fv7+rZdfH4b0+H/7faZU1h+nyw9L0qOXXzKEZnZb4z0Oc5/dunv3zod/+PsfvPeWYNU/fnzrxo2bB4vcD8N6LRKXhycvvPTq2dB7t5jNDkqxYdMX05lEZqlQjSp6691fLxc3Jxdw3WRgEmGiy0FVddFUwKXakGMTc+7Pzh67++nNW0OfFocn0nTctOtsCPWkcSdtFLBrKKkTHdYP2Teyfujrx2K5JeXiQ8dkBKPGiVVIhYhM0C4PHl1eXJZhbVzk6PjmG2V+tDy8FaTJWd0ELqzeiOScUTKL95s1CUJoYttxiOuzs5DLJx9++JOf/OTRw0/61YqwhzTsa1/72te+9vUlLgdC26Bs3J3Y3TAuCCdxiB02w8/dVWnjc5mh0NETYqWQifvibRBzLg5IbeB0YWPTaZTPADNwXVqy//9yHnznwWTf7baSVkCc0edpw3qWroyUSr0bvZlpf1+Qf/tf/VbA6t6dk2//yrcW8wPhuOlLbLpCzgZym8aoEAIx8/nF2R9/909EgqrevHPn9nN379x94eHlRQjBWcxstV7nzP16XfrNTBiqbgYjdjYaw0XM60qxjvw5MczHBFHIZKpOJ9tARlCHgNVRRtFF5L7t+HTUVjXymtFB17B1V49qm+hWWzmbO4HHeBsy94pMmPQeGY16LzzVx7tN5Gfmg4ODzWajbrGJ5q5uWoxNZWySvMb9mxTg0+q9mqhMTDBiqnw6v2qd3OIF3AEzMrNCGCUfjf2L7aybzVtx++jD999/721x+96f/Cmx37oVX/vKK45yfHTA5CE0JXsIFVdORiCoo34kHqqpSyxchedoobo7yJhGKAUAInMe8Q0EZycjJx5xGGPOZlV9YB/bCG13u2T3JOxe26OXzzxyzEFGIzBhKwgnuke18CrCk5y5bh9sPdXK5ADYaczqfCrjh5nJvT5w9xibnVik0eizVCYEH+0e/xRKtKU17OxAVcQFsxEsU3E9vXl7k/305Pgffec/Lx7+9R9891/+q99ru/l3/+j/nrd260Z3/8XbTcD9+69lnd+9/83nXnrdQvfP/vl/r2XVrx96/+T5k+Wr3/hFt5L7oWvaf/yP/vHs4FDadn58crxcJufzvheSbj7TIZlpStkDozYDX+dSEKR6ml5BEsYOxNm8IWd41tQP63ff+WkUXJw/WS4WTTu7e/euGrWzhTlvUqbQUNBAbIXJg+ayWV3my0ctbT5+70dHHRrtow3RvSH2UtYdEayh2HITlUvOKWdlPFh93DOfvvzKa698fXHj1eNbr6bMa1MWKkpCBPdhM4TIDCd2uHazhkXOV+uLTx//8Ec//vVf/xct+h/+8M3L8wsmOzxaLmbzveTb1772ta997evLUZ9jbYVAk2oZF2dktjUAfn5fbQIMPy2GzGsuqKvDCerIzk5QgQjUgALyKyocO5R2heMXqeueejtP+Xjun/vdXWrFz3m2t0qoxqIApq7MDLX1ZnVyuMg5O1MuJqF6IkZEboVIKpaARUCUck/WdIs5U1uKrVebrutSSkZWuds1/jDGqDlBFfYUypBV1V3V61TetC6XKeofAMydndShozQEK9RG587Z2cE85qmASEA1ZIW2q3mpioMq54MmMMD0Mz7SAsfM/EkZAkY1yWWcAjOiQOwE1klAcu2Lm3TFMAz1/JjZZrNp21ZEcs7MPAEGr1Ioq0gg2uIWxqm92gXKFSTuAMjdHFSKTsQIo9FJgwsZrsJad+cXATC8aB42myaIWianJnRt1/R9Mreqk0IQU4BrOy2hch3dnCronJkrMBzVI635l0LuPIbt1KOq+wjsRMxkzszsMPMJaL9V73VAzj/vTnj6W7RVhrKVWFc9vzV4U2t0y9h0ujPCOYqx6Th16roc7xhy2lXaNVp2e9nspPv4mGWyc2x0XfJNHdRjRApNZqD5mAoL4XrcxW216Y9Ob7m0Q9bFwVG3XPZF87o/mMuwPo8UDhZzUw0yKz4fBnZehGbWl7y+PFs0MEIXAsHa2PRZcz8sl8ts1sTm+PTGk35Iah4kaw7EcI8xOltRr5DGrfnobtOuyQjjcIORAUhms3kLy27gGNbrVdeE4+Pj+k5j2zTSnJ2vwQKKUWLR3p1rWzZDAonChdzL4IVgWVwjyUyiKoooGztRpCgKTcmGVFgX83nSTEHiYp5clGbgQFgVQ85ZGoksyYwMzC4s2YoEcWC9XoOp6WaPn5zPuV+v+1LKctFBLca4l3z72te+9rWvfX059J6DYDKC8gCwAQIcRlyglM2a26Vy2LhRK4UEhibATAOr2yBtW4Awvs5WEgZMw33jepOYxthOAzxGctOWxIcNMYSkZQpTVoarX+lFBJs6xoAxI6SuEv+Gd0ZXWRE/Z+fndknJRLv/SY4dJNvVq1VjJcuVlNr1Htl3XBCbnCWKWh1T1a6xtH6k5ZK81+GR5s3s1o3Z/FS4SynOZofqnHwILF0MQ7/uAg4OZ6vVarP2y3V/tirDMBwe3S7FTm7ekBhUVZgYnJO2sTMz1AbOYKXkrnWjBBE1cyYJoeWQ1VvpOAihdW2ocreZrcSuPTSzYRjatoUKWIJZo6puLtEQxTgOUYjNzIlK2syJVt5kDl2GbqhtO7YGHCSo2joIMXViUXjmCUEweDZeS2PkzMR1uqn6aiBTNcCrAhUIG8MAN/JGuFLJC0aVVDN32NTN1AmL2ZwI5oXJmCJz2EEFqENBBJhXiTUFkwLsJTNgbgRjr7E08IofIAERvDp6ZkD2nqRlC2ZNg3lKDqeuacyHy4uHkXPff5rz4/WT9Qu3DvOQjw8PGgnd4rSVI3eDsVrm1gyJYGwqQGc19xSBSyZP8AwQU2APWkSVgm40bRjURlWbU8sDoJ2bmRciZaktjyzo4I0Ubo0k9xFWSgntXA3khT2zZUJiKDw7iXkxmEENMGYTOAjsUql+cCdWZyemCtTYBmpaIQlqRQEPgBdlNXHo6C3CSV0cAJObwUr1KjGeSGA0jtyJa1vxiGewcTOiWp/gSbya1hTTyWl24ooQ5HpF1JvXgsDUkVO6ZGaK3enRc0fH9w5uvLDp89vvPx7S+++++4P16m2z/Nz8IR/g+HhRfD4/vjN/7muUtMyGH/7k95hLzG/O7PzO8gixzJu14IAC3fvKfYR4Efj01m1DWOXEzHOHFSVHSEkIpIUACfVN1laBOvvJEBSYO7oQTC2EYLnEGEk/CUN3frYSnj359OJ08UIaNlLCwbJbHMzyZoCU2azdFGQTNw6hEZDyUIbHope8/nCx+TgOj16Sh5xM4qKP3aUsHzfLvhHRR8yFqayHB6HkMIvnm0trb8xvfzXajG++Osy/Il2XYp99c0hxGFbLwJoG6rpmltWpuFsyZlk/vghB3vyzv1itLt575227/Pijs0/n0VuWpsHtOyeh4b3k29e+9rWvfe3ry1nG4MHQRZweHyZcDuYgNoKqVWS1OcLUF8f8OUryZ4srVIQ0tjl+oC/yPezCFf7ueZ5T0od9znfp84l8T6e+eJ2NFDAxu52fn188/pD0MggzNV0TGglgEhF3mGslwsUYm3gALUOfzKwfhgcPPn3zzR923fyXf+nbbbN48uRss9mQkGJcM2OC2onE4lxbH0MI1XVRtVLK1tnbhpoAGLlwIZRSxm66CVW3LfUMIoKoMok7nIikqqIAA7GySMWsObEzUwgsXNfyWjEOLg6yOmz2M3X4burp1jgi4ppgub10aso/Rtbh9IMigmtAiK0pd6Xbd/py7fMOQ0SYhZjhbqZVnZI0oGiJ3CqmT0QoxlAsvfPOB22wx48ff/DB+/OmvXfvHgGLQzk5OSHiWTfLOYHhpbgbKnuDWAzOxMYganzGcIcJgQjsFl0YKgyjwEJGnGCsTTDvs9VJWx6RgKSqZt50HZE409gmy+ZTW+90eunnvgvIJ5dv1+vbfULNYbkKyLmy+7abH9sQl+nXBNFnTHV3JrKxn/b6PgtXu682HwMGF9R35ONnUgcN609F8OXmcjaL0nabPj1378XNhu7cfeH+q78Qm/l/+V//V92MP/7kvYefvk+s/9kvvXaxSjdv3zu8+cInn1689trXQtv9mz/+N3/w//4/845SSm2IZUjP3bzZMrM0L738yte/8YvgcPvuXQptMYgIihuNOwXbS4q3gTfbHBrn+gwRqVOLZqoKLVlV23kUDh+9/8GDT85m7eLmzZtt2770yovMxoJU0iZnd3KIhBgbpuzuxiWn1Zn25+XsYT57cBLdQELB3BVmXlCyaxZS15xR+nXPWmbzdnZ4qvPTr77xzXMsZrdemJ3eKlYYCrV12YjEGKOTqer2fmzbdnV5/ujRw3nX/Nqv/U+ffvJx0fzRRx+dHHSLxSJEWS6X9+7dOzo83Eu+fe1rX/va176+PMVPL3bVmHk+w2LTaj9ky5Fj2/BlQhNhakLGrgTb0tb+VhoKTmAqddt/S8DzL1KnfZHq8XMIDdsozm3TIJ5F8NuFeleCoWUj0tAwmbHpvG106Jks5zSkTWgoEEIUqOeiZqXvLQYm06ZpDg+Ozi8/EA6z2axk6/sk3BJR03R9WtepNezMSgmLtO2wwla/VV2Us+5yxpl5t1v1qi1TZASRl+1YnY9pjKgZiVYb05hgVjRrLtqgsMDJzIpZIQbL2K5pntnJMQa6MI1OG8FrUsdVJ/BWlDnVnlAemR213Xh7xXLteHSrJ7lSHFThBGZ2L1f5IIACjFEXSbVfeYrMrMB3BWSc3bzWeTjaTePEGAHo08CBwW0gFiHh4ASHLpdLBvrNOqV+Pp/r0Oecu7aNXQthGFLOaho4EFV1MMInmIlBLEIAa9UxY38mG8GIvCrbwEDJcEUpSkrctmYGUkKNotE6ADuiyuFaCR1GZOZOsiX9PbUVY75VwvUsX2k5+DSwR2MD5wSumIbTrp5MxEROV/mofAV2JyLmsV2zQhOeFYlEBGYx093YW2Iap4u9Ylzk6mOqiU5XUbMOQMwWsU2p+pYzknnGsFgeMrPpMG+5DebpnDRbxnoITbfI1gwDJM42m+G4m2vKsyZenn0aA6IwgBBkfblSz5frTSolxDAMuaUYpXGFMMPcJ65LTTKeAm9dffptIOMEpJnVtuq6sxOIVdXVTFMgIssx0GLW9X3fD8PB8VKhWZMS1/gXt1QGPW47LYMIVnkt2gdxCTKUTaDgIkbRKlTDc3TvAogkctzEvC5Dn6hwe36en1fJTSPFsdkEIWINcOIgIlp8GAYz77qOiZ1AMNWS87Dx3LaxHzYi5K6fPnwQmxDiHDB3lRD2km9f+9rXvva1ry+DoJn0DF37WgysgDgO59EJF5uhqDXSRaIuYCglMjE0CoXPEXw/27erESyp1LWd1H4uwrVYlC+P6gOuaITX9N5nvkJ4tjjcPbmRQMzilvr1T3/8ox/81R+HsvlP/+F/6GVzcngUmjYXuGufe1M0TdO20YuKkJkPw3B+fv47v/N7BXT//ldm3ZJDMPP5fAmHiIwjXtPyWlXZ9fL87MEnn0Quab0OLMwcQkypnJ8/zjmXUkopzNw0zfYwLy4uVHX7IqWUwGIwl6DQyAFAwxSFHWMciFDIZShqJZdN3pQyFNX1+vLi4jxEDENPVdoZMQY3Avug66IZnrELCZjm+Zi4gtzGll6nmtRaSqFxiBDEmMJg6mjZaD/XVFEmYpBeaQYiCmY1AuTpbQ5isEGvZ8Ns2SM1HpPG+cNtuyIzs5kTc9EEx6bvU15r2fzoRz9gDLPIL718j7OdHB01ISas3V3N1Qszh6Zhlz6taGyVHJMvnYicVbLVyJ06iEgAm5oRO5jCvC0ld9Q0xo3JRREmrflAgBOZQ704mJ3JjZnDyOaQiUex8zZ9TKXZnv7rxBX3cRhyyvbc2nWg61WFDGqAy5gwysxbl28MSrUtP53NtOYSTRfSVEKkI6YP22E/Hj8EIq8YxO00Zs0QdWwHF8EOLjaLTUnJORyf3n7jl35VQveXf/bXv/u7v5f6/uN334pRj+fhxefuLQ+6O6evu/OtO8+/9vobErtf/xe/sUn9en2eNhshPHfzRmSLZCXlN974xiuvf/Pg6Pi5O8/3uQRpOERiMTWWCDLQDuaECQ6tMAl3G5XzOAk55taQMwNWzDWX9Bd/+l1VPzw8fuXFe7Ht7r34/JBKhq2LqpfsbIEaYSKyoiUN6/V6WJ1zPjv/4K0GfUSyftO1gWIEB1eQUWAwqYiX9aqU0osMhaw5PH3+5buv/EIvy1svf83iXCkUAyN7TuzG0qljSEnVaptA3/cPHjy4vLz48Y9/9Bv/66/lPLz37k/Xm8vT45OXX7rbNXL//v2maXIeYoy5pL3k29e+9rWvfe3rS6P6rqp2IZkQmVHDOO4QY2xIztfrYXMewix4o6ZMTl7mbYzPSmf5nJe/smWqeZaz2mdU067q+xlH/fPowacQ6v8254Y+I/OefvC3yJIhIhEwQXOxMmi/7jervO7V1m0UR3TXXFIpjFhALDH0qQeMzJvYhaYppUiD1XrNzex0vgzN/PJybS117Xyz2czmwXYAA+6uqmSlKpZUUt/3QiwiTeOlWBV7lY6X86i7avtWlYK7cY7V5lJ1oIYMVpAYSlEAQgKBW3GHuxbLIbI5FbdhGNTgroCp5owNewuQm7qVelWQKXMYBdWIqb9SFXAyIgFXQDxI3WuI/wg3q3AFrqaZV353HaBUQMCoCSM8xnrw7iDoePW61WyN7ZYETQmYW8lHPGWK+OjMdF1HHIc8Eg9FCK5Dv5l3PPTrhi12MwbN5u2NGyf9esNxVkoxG8nrVqWqkZs7uQDVjbHKn4hkYAUpg5ndxtxOgytbE7qhWAxx02vKmWQGKCYqg0PJmYMZAsYzxywSSGKMBtKn7ybfRVjUT4F8bImdVJ9Md6gR8djeuXNfEwltES9EBNky36fBWp5cvrCl7V1hJ1wAv3ZoUzMn0TbJcyJq1OvEr4KQdn+JMSr/DpY0JY2zxfLwZOAudEcCkdg8ePDJndOD0p+l1fr05dvzgLI+15NlaNrD4+dBMzh98sknRLZeP247BnMbAnvpmgBzB80OjiQ2CmKJqSiyte1MRCqjkhxSARE0wTycRoZHTfllQLh224qQBGIWTdldiTwP5fLy8ubRjePDg82QSuo5xpK9izEpCuBuzmiDEOdiqYO4JusveLgQyU1wi4GZObZuUBi4ohlzY5rcnKi4hMVRT13qbgyzmxuNPTfMMauVlOcBUUKIoYdozn3fb9u/Z7PZer3KeUj9+oc/+v6sbVLuYfrk7OGLL31jtbqQRppZI+3IcdlLvn3ta1/72te+/v7LPyv6YDVjITLXpeFC0B7zYrZ8crY+z4UygicqTiizdoar5bP9jZEq21InEFJRI4DJ1bem2d/d3/s8nfZ3eBH/7AsSPW1jTqmV19ojJ5EwdqblrAoNQiHGhmZ3bt5KL75IecUQ2+orYTNLlIX56OjIclFVZu5X64cPH4amE4lDKrPlgXA7ny8aadw9hKaKCLiqeh3J2x5ACIE9ikhgGQXMNMX31FkKIbh7jCPsvq7zQghW1Mx4XGnXtazVEUGYuyuch75PailrYyWEYC5m1ve9FFdVJk+pV6hAiUS9gAYXBXQ7a1fzb4y2h3R15o0gAJxFMAmGqiYYRM5c7WIzI2KGj61+VnM2J8AD4CTMgNfsEJpYehVosD0PT/foMvPONTGOqakBrlDi6HAlL6uLJx9/9G4QD3C30q83Lflq4x+awnzt/ZMnTwjcNrMg0rZtKakJAlgVaV4DQR0w0nbuI3WBagKnq5tZMjWho1NZ53RytAzFKasMa3cnN2IPxO6qqtkUyLGZK8lmSDmrEtgcozSE0ZWmJfNtYueW7I4RfL7NYiKQEfHIGNkO67GTjyyIK3wi4eoJOwmuzAyrOHd6BuLSZev4GRPtsCTcK+ixHi0BY9orEdWe34k/UX/AAcwWy2y0Uiza5fLG82+/80EQee+dt3Xozx72x8s5cziYdScnR2rD7RdeVdXH55vL/m2puTI+LGZNyZdtI4su5qTC8e4Lz9+6dadbLEVicUiITUVXijDEdAseRL02bbz/eYoSrdGi0zupw5tmgJ2fP9lsNkR0eHjcdfPFYtG2kWNImkhktlhs3JOzITAVaIEXz5uyPucksjlDf9F4aWDsNSeGTb04vLLgVUvJDCcSJ6wLDm/eKjSjw9u+vBkQrF2QRKEMU8BKMXMUNjgHaUSkH9ZnZ2cxhj//8++lfv3Rx+93TSTWo8OFajNr4nLWtZ1IoFwGIs85u9le8u1rX/va17729fdfVaV5Ba9f7ZQbEbspV/S5o2U0LWan87B2d7fQ5ryBYtG19PkNnP4Mi69C3riyonMx93HV+RRa/e+3q/NpkUjPlI7XOgCfevxZnVlVjQQ2s5RSynkW+Lnn7t48Wswkp/W5qaq6BCJhdZRiHLHZbMi8jQ2c1+v+wYOHHMLFxWp5fOPmjdulGFyKgR2z2Uxt7eaqxfwKVqaqNW5BQG3bRgmlFIBEQoyxHm0ppSa7uHvOedvPuX07NsYqjv7YSN4mABgbPgEz9H3fF/Q5p7zKOZvber12dxa9vLwMQjAno8AdQcwLiVI0UIE7rFIFlCDsICIZAz8m3J+zEQsRC6lO8SFezbswigdnN2cGCxEHcnOoGVQdYL6eE1O7AsnGd8RwgoCJfBR/nx/mgppqW09LyQ6kzfrcFO/+9K3vv/lXrv3pyRI6XK5zQ0d5s/74g/cP5osfvPfW++99wMxHR6cxNjGK5qFrWh/5FG7qql5VQwpLIqp6D4AZVLWoFxA3ze0XnmfmV++3y6YNBqQnVfAII9Do1qq6xLZpeuOY+yFndSITBckzL11sR/imFuuffRtucSN0BcujMZvEeUv+oOvY9234ilf0YqXQ+1U6UqXV1e7NOsC5vaeclFC5JWPE6rVJv20qDFejGEOWbnlozi++8rWjOy/+s3/+P6T16vzhx+vHD9Ll2a/+6jdjg9miufXcLSfcfemVGOOf/skf/vEf/kHXkua1SD6Yt7fu3u7DFecAACAASURBVEvDGkW72Hzl/qvf/va3m6ZrTm66e8kKtxCawGLFN2nThlhbN8HEzE7Tdsi1nCt3dyvO0BgDXFNKqvrue+88evSobdv7z78owkeHh8vlHMA6laQFKQ0u6hCRAKOcoYMPF+XJo2HIZbMu6UzIWMYm5LGBWY0hMYSSh9xnuPbgZnHUzQ9e++a3U3Mshze7o1t98WQeLItbFIIxqFH4atO3bTtbzOfd7IMPL9988/tm5df/l//5w4/eI7fV+kyYXn/91XnXHB0dHR4uFc5Mfd+HEFIaiLCXfPva1772ta99fdlU365WM1MNkRnMjpQtRJ4H3Dmk7KTabVZW8jCvIQQAyMaNfzB2eh2nl7Ud1QcDlOBArgNZI6LqC+jD/PzFqf3biLzrug5Py9ftEvYZL77bfrbr8hngYAmNmjtAEoM0RXNompILOJJEpqDZ1aHECxEiakIzDMNmsymltLGV2DIzkbBwHopIDBJUVYJAyy5czap0U6WdAaxRfMo19FlVL9tMzi2vvOpAZmYLYGe20aohjPNaRDCrjYFuIEe9KFgiGROJqqv6M5MhazoMxhBGdXd6xgwo8XTkNM6S+YTyq2kr49sVjmYj3l64tgHCzM3VDMyV7Ci1N5J3Dqh2kTLoqek+oyvqxtRxCjODWw0riRxVHTpAVNyihMgWtJhqA5YQTK2/WDF5G2LR1IbGVU1HKSUQh0QJPJ15NXciI3e3GLUSEgM5gGLWu5tpbBpijyA2jW6U+5xSlALUYM5xBJKd3bV+lDCviapGIYSGIEP1D8GoHivGcbgd0VVplew7V8lncZy7wS3br+AZWSz01BN2ZSaAavxvWfbYxlo6jIx8K+0qJ9R2eOw18IccVqfm4FOYJ4DZ4ZOhqMRC4kDbhI66dEa9lYNl6+79oLPD44xuGEqIcTOsSdA0TJzN1p6H7qSBpi6IeWG0zGGzybP5cVaLMaKguIs7kRApmZuB4BOZcswmcnOutAKyOnNopubFzZsoLGJmganerCKE0DrcmFli0mIEaeIqldA2UA9EQcFqjRaxQq6xXKhtcukpCDHMM3OAK1zFEZkaDkolFUBZlwc5LFYaSlxanHOYK4XQ0LDZZE0VYVjUAakJzeMvBzJ3G4bNwWKmlshNgmvJ0rBrZm4uV2e3b50qIedMBBF2d3PfS7597Wtf+9rXvr6ENXl9jhCqFWBCPItc1U8EIgEBB0dzwhyAXJvl+/zGzqqLaFRRBhRg0w8cGoUDUIXQ7vL6bzrQn/FX+dMPdted11ef2ImsuOrYdJs43PUr10IsnxYldf/+qiNu+lun1xzZy5MGczC5SdvNA/Tw6FTbwDp78OFPhXhIpVCgGCQ2bYxGQkQ559RnZn7nnXf+9M/+Ihf71q/8SuzmQ07CgYRVlYyY2XIGICLVNKrL/Upj746PBenOjRtNiO5eirpTjJxS6vu+lHL79u3ZbLZ1+T7++OPLy0tMjZ2bzSalQkRpKKWUGCPBhBBYzLOIBI4u4fbNO6tsRZ308s0f/MgtPHf3/ksv3QOVH3y/uA+LWdeGmVCEs7sn3fR5BVIRudIPgLtWrLaqmimDRSKxk5m6q6UYY9PGUkqfsmeKoW2ajsy3P+5OVvLHn3zw+PFDms9jmN04vSUSAU8pEbvUlkmGsDBMs6ZSAMi8Q521q+D5UaizZWVhDsLGDmO4EJEEK9nVLA0//Ou/JMjjhw+7GCj4+vxMSAmayaHFVFWzu3311deIw+Xlmog0lzyk3lDysOgWq81aQjfkQiHk4o0/YkcZUoxNSkld4BAOps1qnT71yzY23/3oh407e3HhGqtZiXbkMHMzNO3i3kuvrFblta/+YiBZp0Rz7jc9CLVPtpixuwQJCESkqsEjmTqLiATjJkrTNFld3dzNuRIQHVWYWmFmppCrdcxRNRPTZAtflYhc7YPQ00FNZjRuNJDuhMPU1BY4wUkDB7VM5BzIjeqAnxuxgJlLsaZpzP3i4kJE5vMFgNIs/71f+pW+6Jtv/eT3//CP3vzLPwuebx3MX33lRYK9cv/VVU4vvPyV49u3XeTXfuN/ZHi/OSNJWlb3XrhJNnQNM2lJ+Tvf+U5s5l03v3Hzjki7YSnm0kSBsCPn7GoiNbdGnEnNshbAKEiMcZNSbERYyJHSQESLbqaqOaf1+vInP/kxA4eHhzdunIjIrTt3o9BmszpbrTiIsxBk1sRs3hJZP0Qu6eI8pXNbPbl49MnCLpxJmI0kuxNFhrJDSmlCm1N+fL4JzaJbnG76fHrvqy+9+rUk88Nb93KYZW42Qx9YIlnbBZSyvryMzUIRnDmEYT7vfuf/+j/N9K23fvi//9ZvOkq/XjmyG33rW98g1+eeu93NWiJarVYZparwYRhijMx7Lt++9rWvfe1rX19y1TfqNN5aZOQcdjw7bEM2fs4EE3LsAKuSQkFO4l7Hsb6Yo3+mWqwuwTgruPv17bHvfmu0K59pU1z7+u7Y3s99gISa2E4AoMSO4MQGcRixCLMTmzNGIJ8EkfOzy65p0lAePXrCIvP53LihaRzI3R06xea7fyYtVUQCnF1jjE1sAIRgAF9c1Gm+iu8TEZlCMrx+cSt03X0KYmCMfy8pXB2uYCIlgzmImVgEgMTYOpqum8dmDs/StKRoKnpwknyezd2MyrM+RycaswyrEiRXc3MjiXCYGQzVhSBUeGCxyusLLDFSYOrXq836MgQmkHmp7HUJRMRkOiW/1DNmdV5umNy/2o/oVmEULiJVqLgZyIkJzK7mam465CwEKwN7DtBiyj5mijjUzLUUM5/NOpEIpvW6H8cOjeAeKDCo4UaaZpM2bpC2Ezon12AD58K5OMgciPOSdd504lo2K7acdWAvKwczS02zBNxolHzJLi8viToGMYU2xto0a+7TIN/ES5jOxnRSfGryhNs4VHktzJPGoTXCU1zFSvv4WRDLsQV3vGt0q/br1epwctuNSqqtnvXjnkZmnaogrIOkBnM3RzbLik1OzXwZ2iaFdnHrVpOz//iti7OH67MHwbW9sbxxeiwiBdzOT7g9mB/eWaf06YN3F/M2p7Wmi4ZtMQ8oOQhZ0Rhj284Wy6Nutuzmy6IgCLxSSlx9Iu8xnMeJxnrkNg2kLpYzd3c11WJmQlRKIUcpeRiGYd0XzcvlsuvmTdM4qDgbR4DBk9dqhlKEEErqWKkkGQZPm6iJsFIV5QbNnIhUk+XUwpomWhpSb6GZD8aIc15IOLxD81OiFnEOjuQCU/Jkpe/7XH9VDrmE2TKEtkPOqV+tLvt+/cF77zx+8qkQNv1FE4PEOGujSNN1XQhSSjEfI462DEZg39i5r33ta1/72teXQ95diZ+t2KuEK5+6Mf2KKix1lGtSRrQrnj6jeq7iXNym/isAqAv8TQ+rdL6izMH/tly+z5WI/ozH/rRI29WHu77cZ7F7Oxki9jki0z+7qN35u54RQFoZFTVuX4mcRInZCSTgxo2IwRSEwzD0s6778MMP2xhTSoeHh8QioZEQd2CApiC66nB8+vAcbm6YaOrbjtNtAyeuW6DbZJfdM2N2hWXfSqIaNoNqiY1h/wSHWY36YFMvRVGlGotv02zM3MlrZiU9U+9BtYyvSCSTBNsyGEbQHjPAcKhqYIkxaHGzlIciLX/40bsXZ4+PA5qmrQkvKSWAVbUN4rCJ0e4AAtUIkJHft3sw5gaW7TreMfbBisQQvGkaTfne3efykA4W83TzVKQmVGbAGWZWVLOZiQiEicPHn35qalaypRyExMAcLlcbb5rHl++lXGbdfLa8xerKQ0vSNMUldhRlcagc1fnG8Y2ZyLs//lEpT1599f4aqzqNyQ76/9h702bJrutKbO29z7n35vDGqleoKoAACIIiKVJSy1Jbsh0dCke45fD3jrB/mP3FEe3PtmVFR4fsMDXY3ZIlUwMJiZNEEiQmEqhCTW/MvMM5e29/ODeHV1UAQYqKkMncHx4S7928eaeTddZZa68FmMLMVT1Ic+PmHUgdQkgpOcecsxBlwnjHxtO1FZLamKA89WA/G96w/cyv3Fq2fylw3Urt2xoIRs+Oi5JYsHqzQK2oPLdDL4WCIRc4ujICJXev67pLKTmM4vzwxrLt5kcvVFUl9cm333wzMj1+9LC9eHJyvFcTVYE5CMf66NYdrqaXy3T19o8GtTpmJmpiDnUF601bHdrDmzdn0znAk+k8VhMOlUPWQQtFu1hgUomZKZdgbOdzJ0hRmvZtW84uijRVICIGkfjy8SJ1/cHBQUppNpuVHLvsELgTU2AncncGWNOMmHWwbuHW69WptmeUFpXAcyI4S+1ETkwUAkeYW3Z1ClU9ULUY+MbJCwPC3q2X4/6JKpxrNwc0QAMggYmEiEKozhba9f3Zo8dNfpLz8M47b/Xt4uz8cWDK2h0fHRL5tK6m02lRdxeHJ3cfdNh0VAKEnWPnrna1q13talf/DIqegwHXsy5+FjoVVaOsxJnlDeSET0jSOUqEtgGLLjkxg800hu1J4CdGfT/27J5GXz9++xHjYZPB8OwGm9f+Yz73+W9cEZ0lxVxBBDZiNyISZlYjcg7MbJhNp8vl8itf+UpgriezO3fumCOlVNeNjVN2RWlCW8/gn4egCqeUcy50qqoBvB3SUH6WF09ZKZbXaoO755zdlSgUNR1HJqMxGgHsgJmpupcdIg9D7vtESKoaAlRVKTmcTNQ9J8s5bzdD2sp532EpKZOLSLFsYQdIwDDK7pat4FIhElOY2aDKXMw6qe/aruvf+Opfvfvu2//F7/7rppmAtG6EiESCqnrW0W7EvISMM6NQTxv0u2l0LIbzoNJX6FBVVW3bPoQwmUzq/fl/+lu/UYVYSRARGyMNM2BMcFfz7O6VsDMp6Hs/eHu5WPTtwlLemzTsaJf9g8dPWtUPHj9ZLlqu4o2XX2N1LPvogDpVk4Hj5MbJ5Ohk2hz85r/49Zro3/4P//3i/P6//m/+DeqrGGNpCyzNe6puCuJKYtMPfvfu3cm0zsYAOIRypgWY++a58XXPJa9yDz5mGK5AP/lHDqXnU+LXXo9fJw7S66ivtOQ5be2eOFCmEuRIxERU+hUvFouyXMJSTeeH0uS7n3r96OjGKVf//vf/t0D+wVvfb08f/MaXfrmq48H+YaybQemzX/jiVZf+6qtv/P13vhdiXVHWoZtN4u1bN4fuKgoQ6KWXXvrSF38tJ7z6ymdSRnJQECbngsQKEVqWs5jX3wljb+ToAMtwCoxsxswiFCWYWd8uiOj9998XkRdfvBNjnM1mABSeNQHiBBYBnAwBnlNveaB+2V88Me26swepO4+UYxCWEEPFIXZZ3XPNoW6m1uHJ+SlBZNK04Pro5F/+l7+bKT5RiZP9YRhU3UzdPYCEPbVDYJiZOoUgxHR++vD//vP/o5LwB//+9y+vLiZNaNuFML38hV86mM9iJcfHh8MwFPF5ifGkQOMSYWm23IU07GpXu9rVrnb1z7WuIz2ya9DQrcA2Grf7mFSGFcl3jSKTcUJE6IfsJIpV4IE9DaB+unCFj0Ff18L0PhKtPf+XvqU0++To8VlwSE8xSCPwK5QFExE7zBFEBJxTtirMZrP5dDr0WdXdNDSTyWSmDjN1B48UGOj65HwrHJuYmH3MxaYxCkwA3nZqWff+lTi+8iesOhWLVM9g7qpQI6Niu+MKJpgpxuMfYUNxdgGDV8fAzFxIiNFQn0DEK9PFNd5DUQzSChFzscCAlVwPMJETmZnDfJX07UbAiFRZmIDF0NeVxih1xUO3cE8Cd1eHAcHdnYu+dus5IRIelZxKTu40Rt2N26gbjWkiIz0oMRAzYH2yENhdFSSlnxBF4RhAziRMwd37riVmRFEYolCSiqXtuiCSTF24quvMyEJhPh1iJaJIaoOCmIh7lnoyPR+0OZxYMzHzFt6qJWFB5VQRS2lxgxsxyDGoMrJzaPtOlgsJlUSWrWyGaw/txnZptXBAtnHNAfvmBvHmxq2VjKs0Q9rYumKb5VvjwK1RuTVQ/DrAEy4BDEAwG6W/7GLjcCpBBIYCYSOBKzVqk1cuLo3RVOpDzou+WzIZWc82TJs4qHVZ47yp9yatKoSZ3XObctvEgWAMaL8cllfTgz0AQ59UHRyWbXIWhOAAR2YtLrMOc5QwxLJssKKNbWsQAsXrCDFwCDytKzPLQyfEQ9fHumIOIVTuRecLUvXiRUtk5nAnGOduL1BwqyUxDS7Jacjag7mpG1BgJ3ElA3k2MCgqqmXyahJynBjJWdZOc3Nwx0SEYxGaEgxkZGQGJTInIWJ25hRoYKi5T2f1cmkitL8377orIe36pSO2bevuRJLMHQSisF5iG0XDO2Hnrna1q13talf/HGob+Tw7C7yWnmDXtqctXPe0qvO6AJJWqs6t3faKZCqhyoU9Acyu0Yo/w1pPPbdBHY2BY09DwTUgvA7wPs6B8CfCfmUN3L3IIbeBNhULFgaJe8VE8LZtv/3OezHGd955Rzh++vXPvvLyq0qsqk4lthtWxFjYdDGuFJcbc3w3N7NV0Hkx0kBhFNfRfOXFWvm5LQEtuwpVIFUW1zLPdU9uwdY4IQiDhTgIGyyP2zBzCKG8VtUYacygA/uKQfJtj9HNM0MxBCIPY7peJjWAnRnhadfHEZcGcmga0r333/naV78SQ37n7Tfbbjmd1U1dgSwPfdcpU85ZJ5PJyuvFHT5SNNu33DcPLTOThKxW8LDwKmabyQnq5lAngxnUAKSU3MnMiJyEmeECwCZ17QRjWQ795cXF4vJCHEd7cwcyuZIr/Gxx+WTRyuXsiG+6ObGCsjBzhLPFabV3eNwN3R//X39E/fCjD35Yc/fC3RsEVFVVx4rdVNXNyilIqAxBzef7e6EKTpA4DmPnTe78cx9aIidsxzY6jdLFlfvr2kV140977buDqKC4p4SdUvIbRjb3aQ5cULxbS9jeCBpl/IrJYAgxu6u7mhNhzD9P5gjNydHJ65//UtfZ2+++/+d/+c0eT+6/924jdjKbHp68fuP40KS6++pnpkcnZ1eL//3LfxgYF6eP9hqkvj052m/qisVgw/5873d+53eiVMdHJ/sHN0AVx6o8AJqGDGvqaRFoF1lnWY0Au42k8JbH7Di+nQNHpqFrT5eLi7PL9957L6X06U9/ummavYP9csox1jln0+SmvgpZYTNH9qG9//77U2+H80dV0KxdiCpN1Uxr6zmpkuUJE4hS6tuFIoS9k7vR+ObLr93+zC8vstdHh57NnXMyZmZyEjIjVSRVUFm/yEnt29/+5je+8Xc/+MEPvvG3fy2Ms7Oz2azZm0/v3r1NrjdvHlMx22U2Q3ZzW6/4pPUjRUSgnX3Lrna1q13talf/P0GC2HT6AchrHEif1Lbl2naF++t7uBOL5CEziztULTD/U5/XM0LNbeD39Aab33zMeZJ/jLxz++RX5p9lHuu0RpFk7ptMcbgzqJJgjmHR9n1vZiGEdtmllCaTCVd1m5I5yjxrNek2h6+cM7BNp2wBmJHHK2Hl2OrZwxYryM+7C4XAMHOjIss1gBxqxjTO7Qwoc1RTUkCTKjwVcSMROTTroBqMyAH2AHWzXDw4t7HfWl5bzFuIHOZmgClTICPQSB2u7OOdmISEiCxrDAHAo8cPyDuQxwA3BYzcVJUZBBJhd/MtaeLmUWUiXx3JGjk7s4htUYLCDCAzO5mZi4jBqCT/sUsMZoCRASRAKI6tonlwIjCZuwuDSUiyqpFlVSdCoAxXQnbL2ZC1MiA72BnCzlGqgNi7Pn54OgUiQr9oJ/VUTWIMIUSQe8q06scjEWFB1uzZU6/Esam3LrJcW/IA8XNiGAqxOcZ8+GYcrw1sr62NrL8xnkpr2MJ1tO3YuZ2Esb4HG0+XrcfYV+QsU7Di5joqcsN8f++qTV3vbZ9FJvvH88t/eO/eg3PLH2i/vGwvT5rb88msrms0M6mbOJkeTqaPzk8DErqF5D4tzqYv3mAG1IeUIHy4f1RXTYx1U89AcTBP6sbIbhK5JNdvzmvbbIbIyVa2QyUyw8lNOIQQuq6zrGY5p16TCXPTNGVVoU+pFlPVmov6eSUhzkNw1b6d1Ziqm7cYBvhgYurSKUQONXeiKRILzDQN6p2iOpoYRZvux4OjxqWDo47oTVVDCERcvLncPampWqgagEyH1C8e3fvh5en9s9OHqjqbTWNgd51PG5Hxu8XMuq4D2IrUQCIJe8qrOzwKGnaQb1e72tWudrWrfw618VhZ26v4R0M2evZdP1UlNazcF4Q39gz/ZEiPPgkO3Gb5Ptl+f/JjdpAbjVGIPu5hLZ8DAGNIZEnqOfXn5+chhKZp9uYHh4eHBteUzAzCWz1RVnSZTNcEdeMGRCFGYvOcRGQbB65R1jbP9pRR59aBq5cINxjYwWCM+JDKpRCsevm0DoEFRY5XcKSIkBWDC2LCqAxdwczyiUYjkij3wSyXxjwf0/ZKDvsqFZHIV9iMmZgoxvjh44c6tI8ePVgsLic1V1W1uDojAgtYUDhRs6zqIQRcN9QhQK93Qj6T8Y2VwSmDnBwkbKoGFWIzI7gazIw5mHkuUYcgghMXrAcAxGRuZqZuSlwUjGAnYQoCJhJWeBPnFVlliqEVCsy1uNQydZWr06uH905nhP6qv3F4wsqJGAhOwTW7YxxeRDrkWDMzhxgpBDeEELo0OAHOz5d3rgm9a9z41ovt4PWPHF8/lgbfskVaOfZus4WrDwH5hiQ0RYjCDFd3d3OIMEm4ulrM92/euHWw7PHw8blx++DhqSkhp71J00yro735fDI5OTl50g6Xbfvk3j0jzqpBPAaK8Jt3ToJIzsN8Pr2zfxPke3t7blw305yNK1ZVZubAphtqm31UZZf/VYyP8Rr8ruloZnbYkPqrywtTN9WqqiZNrOu68O11Xbd9n3N29yhsag5SwNU8qyHl1A7nF4Fbzx0HrSqOMXZkHAg5sjhrIk3kqJgtEodZMztoZodHt15UjsnczNWGmTTFLBSrPI+iPJAoBnrw8OGDDz949513Tp88aC/Pzayuq4ODAyY/ONibz+cp9SGKEIM45ywSs0HVh5y080m1vr/jPxA7yLerXe1qV7va1T+Dep6Y8uMma9d1OvT894yKsQwEQGwNodzNcsQAPLhcDlK7wYQiQ4dhXsnw0R/8LAb7SLT1dD9b+aVtENfHhUSPLyqm6zukZz548zFhCzZcw8TrSXLxaxlzINhXYX2AU3HQcFh2TRb3mtQPTRMXbS+x+uD+vffe+kHfpV/5lV9Rl7qZLTsLsRJpiEIMDiZ3dc8lgFphBM6mBBmGoQrMZgRj00BwCSEEDgKQGxkBTAZXtyEN6uZE6i4xElGoKh4GdwezuSdVU4FTE2FmFVVSzDOIch5IOIQasTZhZzKzoa9hNbGSdKHuADPvYWZeEUcfLSmIlCyDKZbUdwEJYcXsIMSJqvZZaeTwCjLGJJ/V1bQdJHttVmkWrkIUnaF98PbfLi8fPHr4/un733mgGuJkf3qYY0OhUYNkjcSp1xCq6GxWnGTJQGRK5AKa8qQoWplZVVNKRBRjNDUhDlXN21BV1UBqmlp1jyNwHQ2NUKAsRvNSAlFPLiKcuJEDFU40BIcgEhl5tiGJy75G5PyC1Z8KlIkv+mUXQUx3XjiZOp9+8DYzP7x376t//oeE/Ctf/PyNW/tLOzM50GzBOgYxnADTZNlJmLORBE0IIJGQemOP7A0zMyXiBDVCBY8GchrAFXFFqJgiXInNRWGlc48cTC4gIiivOWtXghOPhGuR+QkHMNw9hBLT5ysvUEMwmJXowFCktcQGd6D4AJkXMWdZAlGDGsxhNEWbEnsVqolqduuXy8vjKkYOn7v72sHBi5fL9L/+u9+jib5777v3Hrz/ouO//t3fePRkODp5tTl45eiV34jLy69/42tvvvnNQMNe7oOlw729l1/5Jc/65OIiKz79pc//i1//jWU/TPfvurA7tWpsRLF4YFr0KCokIAaY3V3hBlVTMsnwyFFL3yiDDFU1JSJrl8v2qgq4//Y7Z+ePDm8cf+nXvpSMLc5SmBrHIUGqI8uJzC/DMcfc9Y+mdBX1w8WjH0nu9PwcV11HsY43REIPb3XoRXP2vbxwU4Y8uuzNae/GCc33rZp84b/63XMVC/Pc7FuHZMKQNv8IzIjSLQdVFwp1VcU0dP0VA29/92//4A/+3b37P/zOm9/d398/OZ6Z5c9/9lOTyaTrWwlwCDObu2mhBrNwqAKPFGwJMnF3z+WLdwf5drWrXe1qV7v6hcKWhb5iKpqtIkEkrFp6nu8nsQ3GflIWcLvB7Vpb3vPFZj/j4o84Czi2MqvGhqtimjJrmq7rooScbTqpwDKf7ZsCLHDe1mqGEJIZoUgWYWNzHUSIic1RRI+j7tGUuYQ0uLt66Spbi0k3DhMjPi6uLdv5DeOxrmqLFTS4MDNWb1w5VZpgY0jjRiB3G109MOac22Z2SPYR987XnYTXmEmELpmZsHCs6qHP7Dnnfplb8hyrUHwRDWJmsWnMsPbNWV8WM/WVKrdkQriTuTk/v73wurxw3eS38o+5zpQ+dSLP0qpmBnOy4oZ0zc1yXd3QxlgTUV1Nqnq6XHRgbuoacGGfzqrFVd+2rZmHUKfVARbIvBkt5uugCxptST9ukK6PxLYO+LnXAT+Omd9crjXfBVrxeHzNh3P1JbB5URTTI8+3iv5weNYmRjMb0tLIYzNRh3E9JO+y7olLzRxNtSeYMIaM9x+exepQ6gkJ90Nb1aGqYoyyvFzUbJ5TUSNXVbhctEWR6+5VXUsV1UBCZO5Ewuw05tUQkbsV9TERMMIbLis65XnIWVW15MXXdR0O9rKly4snfd8TiRv1y6Ga71HVZDABZmqa3BLMp8EDAwPINLqzJc8JrlUVgrN6HoaUBR5NGOQOywx2gkvVJ60R6mrKoWl7V2YmYQeTp9Sr8aSpqqrpu9S2bQhVCOQ5ASbCh3MbmwAAIABJREFUZllEqqpi5sgiGK2eUkoxxhIEut2WycyruApcv5vPWRHb1a52tatd7WpXP581zi7ZoRgdUSgA6NJqCkhPpxd8PGb8JKjvp0ZxPzX623wi/cT7X8+NDg8PU3sVY5xNpgD/xz/70xCqi8vFrdt3THF080ZWGNidV47/cIdTSclb/eCSN8BMo9l9mW+bGRe/yrGRj9yJbBvzbZirtWvLNtwSEXcz02ehIDMXo/8i6YSWxDwTIkjxQywhB8TEWwHcY8LEqpFvFQI5SjtlDT7X7YXrjzXU7kwc1VyIqyg6LO/ff5dt8bWv/c3l2YeOVNf1rGre++G95aNHn10OOcGNKARGEAGJmJkTthxuwDDzzceUM11bj/AW5FtD38Lkkm/tZ/XelVfqNSy3MadcZSQylY0B8DoAk5lFpJ5UcJFY28DweHBw7O5/+qf/4cnpQ+J8dDi7dWP+4t3bs9l+TuyhYNVViqD5aLNjxqpgWU/W1xGLP9ETPvY7+vP/6s5EhmvWuFtmQs7jwekW0nOhEWM6ACMnY5ATrfXV4+Uy2ohJBS5uXeqyWdXUsZo0s4MX777KVD18ePadH/z5kIdvfftr1VSOjvf+ky/+6jx0n/n8l9Sq2d6t6f7tP/qTP1RN5xcPdFjMp/XdkyPtu/2mWSwudUj/5r/973LOxye39o6Or9p2SDpklRidhImdGARGiV5HufurqEYhH1XGqhqCE1Fd1zFGduq6LuX+yenDhx8+ELbbL32qijKZTPYPjjk2jy+WkIpCDIQQWGLF5GlxqpQun9zz9CSky3xxETxVzMRqJdMSzoyK2T2nlCLVXd91Sz2+dfew2bv72uf2X7j7uB3CZI8Vacgpt8xVE0iENXvXdZ59b2/Psvd91+fk0P/p3/6P7und9976xjffCJEPDg5OTk5effG2u87n80J6byI01osIq/5hf34o6A7y7WpXu9rVrnb1816beR8TlCBc7B+6zp4CckTyY2i+55R9Esj3CVsEfzq8N37WxyPVMhHn1QvaPrDNOxeLxbQKdV0POU2a2WLRTmeBmZ1jiIE4MIOM1OFw5+JPv4ZeTFAQmxmvuvVG4SgX3/ctHE7uIOJixkjr1rnnBqkVuFUg3xqrYMtbxVfR5F4cKrdowNI4V85Us5uBiWBYsW15jfrsOVfQSobEGpGuPxqAWaWOIBUcqsk15bxYXDyKob+8fHx2/qhpqslkYhyXfZ8y+t7U2AxEDAeJMGMr/m2VIV68VK8h0g3ke6ppbZVzqGsLHN66gGuwei2DwJ2ZmXiM5iBb74e2EjbKDkMIRtZ13ZCcKPa9Ls7bvf1Ze7VoF+cs6dYLNyyreQqhrqt5l3sUf0vzwrXCrBBWpgpksg3v9wkh3ydvr11ZE/EqrMHAtIpYwPjck4MJLjAvGIGZgFw43oL3RuNa8jXnDBQQWMIbvBIm8SqiChWq+qrTaTyoD1+Ah9Mf3r9/8ThwVur6Ntd8cLx32Ooiy4xiHWcH84ODex9+UFdE0CoiiNW1gCOQAW4m1d7hETHP53uhrmcSY91k9BxiztnggEsJGDExMy8ZkSu/nzWxZWZmmZxJRv6r6zoAy6H/8MmDOsidO3cqCTFGpsoS6tg4x9Jo6pbUspPXZIK0GC7z5annK1pequUQAxE5BRd2dyEUNWU0U08w8lgd3H55kEanhx3PDl64azKpRCglJxbybJk1K5AGrSTWdb1MCzI1aE7d22+/mXJ3eva47zviej6f1VV1fHwMIKXe3UuXb+kH3qwHrchzIllT99tE3w7y7WpXu9rVrnb1C1BWVEsF/YkCbcbVsnOS0k5GVLAbudOPdXz4JPLOp5acV6jMrgNC/wi899y//3hgiU9uXjqaVWwQYZni13UdA51fXFahurh4+P4H94gfvHD77p1XXna4h6Apm6s6QB5gJFjJIYnBxQvdOYcQADG455JPbmQWhAkQW0UykLiDICNVhWsSz7WwUzWvf6mqLG7jZJ1EJIRQQvlKDDU5rVMN2AHP7gYrwkLAYQoluLOV0HgD2EAKKl6jivLTDRv9GIiJmYtOtUggmQS0R24kYRI8p9bS4vG9d7/1ja8EGTQtYuC27U7Pl07VxeWQkplGosotuAXTkagkKZ4vBBD5ykIInko/3oriK1i3sDfbdqblRRXkmkXqxk5mY4K6XtogoshSiEEmElD5GSWIkKqvGFEzdTOYhKNbh/KkJ6uvLvpvfv1bIp77dm8a6yrcuXkwpFzFyFT1A0mUICJCnhXOrkbMgdhWU3NmLvwmixBheH4mCz31SJuX1AHykljvvF7JoXWOxUq3SZupv5aIhU0+IWgUz7qtPXC9RFiMt3tcUCAqgYIO91XKn60CLB2mHAIRMuzmjZOXDu9etvzVb79FzH0a4n6d+66eSfRw6+atm4cnaf8zx3deZQ4f3Hvw7e9+PwQF0mwi8+mMbEjDYhKrWzduvXj7bpAwOzwKEp3QDhnEnrOByGwD4xmMYjLkRFw6G+GAG5WsFKJiGFssihaX52Z+//4HfT+gwRd++Qs5azWdT2LjzotFkljnZFIlZmIktU5z5679vR9V5HFxWg2X0QcTUjdhyw5jcjKYqylaI1Vo7nlez/abvZP5pz6zsMg3X/TJQZJ6aJMIcgL54Mggc8CcKokppSeP36tj9f03v/u1r/61aXrvvbc098x+8+hgb3//xvHJbDYbhiGEYObMFELImgvXF0LYUL+rFZGyDIRrvkc7yLerXe1qV7va1c97CSx7BgIIRkJEybFoc8pKsTZzUzCDR6OLT2SASR/hGPNcSLbhGAw/Nljvp4vaw8d2IZbIruf/iZ2cmImZ2VlEhqEj4vPLC1M+u7wEhYOjPNk7zDkPWqafUtxzSNzNMSa8j/N5ZjZyEYbDDHAt9vohBEIukIMLaHEyAm8595RdlFX8FapZt7QZQO7GXOxIbO1fUhqsRo9N5mLLKUIiEph5pcSNEhjCLFBzKxF1GRhzHYhQmCnQGGoGjIwBj2YuYwy8G0RYRLqlT2dNFSkgX549mjXULh988KM3yTqCV1U1JD+/WPY5pSGcXSxcA3kFFziX419JOkcmj0HuxKNQb0TSZdrKq2w0bBi5TZoFCW/HSxh8bc/4zO1mAEwOgluJoN/ckXJezGyQ0Y9UmHjiqKTCLO6dPTm/9/7bfbfY26vcbX++P5/OHDwkdvdY1+6ZmQORFWxFxCAiDsxWvDcdzAziwKwjKff8Z3vDZI7P16rD0AgrNnJF4zC2I8dXA8KZ3DZLOMXmZ3waWDByjKOnDbAmOY2IyAqPbM8MJAfcJA7ZnBsOMVR7xzfuVJ391de+CfbZPLBQZqrnc12mZnJwcHjrTOrZwa39+fQ73/n+O299r5LUNDxt6M4Lh91yMXT9smv3j47vvvJpMzTTaQihDLcSwlFVwcyYVzpnLz6z5ZyksLheqG6IkDNzVVVt2zI7kV1dXTCHq8Xl5eXl3vH85NZNNyKKoZ6k5ErupWWOckQm6yQtNS3cla7uec6SOhuW6onZAxOoiI01SEVC2lnuk7hXsboaKgkHezfuTm6/ItLE5qAfXAcIYuQQI8N52XYiSJZimKaUJk3z4f37XuX33n3rr//qL6qaHz/8IOeumVTHx8d70+kLt241TdMPlyklIjbTnLOIsBAzD8NQviPKmkCBe1sC7HFQ7HL5drWrXe1qV7v6RSgrRABBylxYCb1CS4OPm7mHn7WByjWH9+eBtJ+tZctHEY/kTwHUp/LHyiypzJW9sFhVVX3/u997++13q2b6+md/KVTT/f3Drh/MTC0TURAmclXNOReQ7L5ufCIAlpMVQwVDAR4hhEok9y22BKX0vFn+WqAYYwQ8hBBCKDqusqtrM7mtS+0rzoeIhFgIQoVAG8MHmRmwQGwbBmCFBHhDka3sHDdwa+tPtFZ1EqSZVKpp0GGw9ut/9zcXT96/Or+f+ksmpJQWy7RY5gcPzxetG+JkehClDhwLeTi2OJIxc1HGkrO5r5xU5SnB8HOdftaHVya+165kIfFA24YuW+fiMC+GG+uLWfjD9ZYluz6EcOvkUzHGb379zx7dexg4uvch6KdfeSkEhEiexIgZHISHYcmszCxgM7OsY1zhSMLA4KrqWcFkbObX4vQ+WdTISvVKqyuwFitf32zkeYByTbe6HGnECPRRn7hSgtM1qW+JjS9vHViaZu9Tr7xKoX73h/e+/Q9/0mX9/ne/3Wn/q7/6xTsv3OgjHRzeln2+88qnX/jUK4cc//j//HJgXJw/aSLdunEIH5qGFheX5vqf/fZ/3jTTF269OJ8fBKk20gBzZzU3cclpmEwmqoWLdhRJM2BjD9t4E9dy6pxzeSouLy+///3vHx8fHxwcvPLKK03NlA0Um0mz7IYh+Wy+v1gsmkiW2qFdaHel7VnuW9gwWZyr5iBEbOaAsMHV0Uymg1pOpuo6KBD25tO9g4PYvHrrpZfqF+7E6f6yzznnthumccLmeehS3xPrkNLebD9wc3V69ejhQ3f7vf/5f3nw8P7F2eN3330bNpyc3AgRh/t7d+++FEIlxIvLq8k8FvsZs1xiKnLOLqUxlQurbSsidBMMszVGdpBvV7va1a52tauff8gXghQ8QyxthgVcXC4o1MlcJGwbQnwkG3bd/217evhcvEdbDAatdrvdu/SsA+FT7/0JEeZzdrvuRRo/3VaBY4zSRaamIYwr4kwUJBBR1rzo2vsPHjBXv/Krv56UZvO9PpdManZ4Mo1MVVWJSM7ZTOFCBDCpGVaRekxcNJlFf1VFCla1i2UVSFWbpoEzmdsKkBSY5+4lkICZVXMIQURUVVUL8ItRUkpZB6awMnTRnDMFYeasGmMlzGo9kQuByEOsonA5sDIbRl2vYcPaDcLMij7SUuYGmnMIFQExiKnnNDCH6WRSop+dAljhSbWtZHhw7+2L03uWFkG47/uuTabcdnZ5NQwDV03jJm5WVRWAlFIQ1tJxtMIXK6LP1+EZa0lnOeZyTfq+k0JiEq2hY7nI29Tf+mF4yux03JiLVcx42ZlZiJi5aZphGHLOoamY+Wq5mB/s19UeET388FHXLqCDhDytYxDf39s3Rdt3YAlVbaYimlJmZqON5ycLx1CpqohkG5+NNAy1BLURaoraWs1bnoiC7ZlZDTlnEdp27NiCf8Wkx9dkKRfhb/GrxMb/Zlvjtx4m6wsiImYEc/e8drhZL0DknA0wN5JQVdJ13UCVSDU7fKGS5o2//e7Zg0fJh6vTeyZENjBEZK5aE8tk/3j/xsnQdx/+6L2m4vmsTkPfxFkdp6a9u7Lza5/5nCrFejrbv9l1fQhslgEToZUXrkYmdqNyjO5QMwWRmBuJEDHB6tBkHcgpsDAzzIdhWFxeAbh3795v//ZvV5NmSjxkC3XddUM/aGgmg6dQB2Boop89ejIPtlhcBO1hiuVSBA5wYHBMpgbEEJ2iW+7ankM0pm7IUSYnx7eT3JLZyezwhYtkxIHh86YZFssYK1ZnGDEncydy5jT0XdfGKH/39Tdch4vzs8Xy0nL3wp3Dporz+TxGqet66C3GmHMiomEYVv2qVIYSgcvaEwCRWP5UaMBrUZ87+5Zd7WpXu9rVrn7uqyAfAE6sAAnaAcbBV5JC/pl/4jMeJE/hun+S07ye1Edjd5Ov/RqL80RZDQfIzFlYhMmdGUakmtquY1NTiERzchIJYitL01Uq9WZOzyzrSbOIuK3az8ydV+JMh5rrkN0s52xZr66uVJUpEDGYNLsp4GSmwzBsBxgUpFcm6GvgF2Ns6mk5zZyzO4mIabHpMFVt24WqEpObBhFhUk3L5YKI1LIIm2dVNzXAnXU0geBARAVJbmMnMyNiEQE8pbRGnuoJGPr+yvs2DYuhvdTcuVoVJ4uFDpmyCSgo3IndTIiEnLGNx0zW6IVBVpSHtA3VnsJvRXi5Bi1ljlv8Nre9PVd7Jayirtd7IyIzXctiR49TIFSx6zqDG6Ft2+l8dgw+PT29Ou/cVVWXiwt4N63rphZmgrM7QQMhmBJciXNVVaXlkhwSg5jDtVw0Gxk2QJjgzMzb1O7Kj7MYjIKJeYyNZ37KgOYa6iOy1TNPz7aykoPHLs81gemAM7OrOfM2JHYaY0UAgKyQk13XUcEPEHekPlfTOcLs6Pjk7LzTtNQut1fnV8vTg1lQ+Lyu6zgRlhduv2aWzy7b9z+8r+enexUP/TKhn09FXIdlK0LHJzfdCQgSI0udDBRq1VyOR6g0GBYGz6hoUFc0dTlkXSkUSr9sCMHVuq4LLH3blY7NyWQSY0wpxaZGdtOsgzmcA3EgESdxaxeeFkgXZJDciiU2ayInWHIfNJvDmMGRKZCzcEPwfvDZ0QkRDUGG6eF0/0WaH2eqRGDmOQ/W68F85kMGuwn1qd/f3z+7WkgIjx7fv//BD1U19UtiqKY6SJjM9/f3A1OI40KPiDAHZ8P10JTtFa5tAfOI7Z0xWvSi5GvsIN+udrWrXe1qVz/3ZYAAY/MYCIvWncWw7haj500XnwPkPirx7GPfVSYin9SN86eGhbYSsD2FFlaJ3vRs2ru7Z02eB6gKs6u/8cYbs7pK/XB04ziG5vD4RlZLuo4fLx1zzg53MisckReHdCInGa+kmZXpqYi4oTdL3l88eXJ++mDoLqsoItHMCIGIUrbSpZZ1aNt27cPOTG3bFh2XiADW9y0xhRCahgvCKXLEEISZIezufd+dPnnc98WBI3XdUmK4uDgrl+X8/DRKSAP1gRlwqAPJkloiZjfyjeyV11xQCMwQMyt8QoyRmUmHd99761tf/2v27v7774kPpqnrun7AOz+8f9Va1/vpkytwnO8dikgMxWTDeOUgSsTuZCBiYqyz7MbQi23YuZ7mrvk93zJEMSEyEqXtDrd1rbIQ/Sn0uN6/u2d4SimlNAzDMAxKcnB0ODs4Stn+6Mt/HCv68IP3Q7A7Jzc+/epLZF7HqSm7kVoo5idwF7gxa87JsoCCMDk05zRoCIGJHLyKECSsIN82Fh0h3zXMPf7HnxJFr478Y0YEO+yZYU3F2hVutPJiec6ApXUHoMQoIkmNiYmii37q5ddwcPPhvQd/+Ed/okP68L13zs7uHx1P/+WvfREhfOb1z1bNTfXqhZOXU27//tt/9/985T+e+NDU9fGN/eMbB0IKHwby3/zN33rt9V9adv2dF1/uB+sH7QZzUCBlZiawMLDm9YqTKMi5HLNiFWTCFJiEo1tOvXbdcuh6VX3zzTeJ6ODo8Itf+OXpfBZClVQr9aHz4qIKh+YuDSoY9OqxLk+Xpw8AHS7Ogxu5BbLs5oFJ2EAIAudu0Nwv4NL22hvfuXn38PYdreLnfvmLp4s9hS+TgcFMAe5k7fIiEPdtF+tq/3Cv0/SdN/5e4d/4yn/48pe/HEL44EfvT+pqNp985rXPMdtrn3kVnlfAG2UJBoigtQiZSqTK9hAoo3X8DeTZdMod5NvVrna1q13t6hcG+RXOA7hc9iAZne425QWu8EeDrufhMXvu75/t5XP/SDjnP2m++0efIJk/tVtXJS6mjMCGYiJfmakUM34xcw/zval2Q9LMFPqkV1dX9XQvVKI60AhMsHJSIZgDFFgc5K6qYHZmciMz95XIs4gl1xzdeKijS6dhFahV/GPWl2h0lGFeYRUr26ilFUMl2ISGCzCqHJkZ5BIYgChVVUXCRGSWQSbBQ0BgDkFQ3B8BBrsHYi7I08xK295TN5GZzXJxG23bdtrQ0eH0+GA2tElIFxdXACRODg/34v2FLZfmmYI4QGTEHsRBymQl7IGxct0ozB4RC8HcSmjg83pBnxvSMCrX/DnNaWu7F9raGEBgA9hHEphYhAndMESRpJpN46QRkUEVwtMmtMuLpq6H7rzrlwBCqIgY1wfKmAW/yWAfBXVJVVUhHFdK2u24PHcn3zoR+NpwdfNUr9ouC/B5ejxe10d//MrN2Ny42dy3g/tKGGOB+bSy0AkhJDVzJAMHzoZ20P3Q1NUkBG4kam67q7M08aaKbfJ2MdS1xNB4TnWsABNStmE+maW8zF3gms306nKZs5khSN316hCJlRAz89AOReTrBuINhVWGCxGIRDFS6UNOZuohTJtJHhSAEE8mE8t5bzY7v7x0NQB9n4ZsMUbj6JwNYOaKCWRmfUXJtfO8mKCvXCmYOAmFIfVGDhptfODBgJwHp5CN4nS27HLrYSrT1vhxR/V8X7tl6ltxJ6MA8lhC2j1BGUYMys5kUcRs6Lurq5QOj+apH4qM8/LyNOdM5Fp69ihUURRUSYmL1GtyzVXiiIgAPH69OBPT2gR4B/l2tatd7WpXu/qFKS92f1Ss/3rFkBUx0ibaucwWifBJ2L6PA4H/GOnmP1L2OQIe3zprgIuJ5TPNXT42caEgtGEY0vJC+/btt99m9Rs3brz00ksGmc7mJFXKVnRuI1ZxhqPgC1WNsXL3lLO7hhCqqnISM1Uzdw8hrIHl3t5eYCWfNXWMLIoiDsSDh4+xaiqr61qk8GmJiFJKxR5QdTxHMzOFqrpTjNXaxI8ZZqbwYmsBWEop5141uSEN3RAJgGrudAgseeCSRA6i7AaAg1ix7gevXWSKahSAw4RD0a8COD19fDpcvvfO9//fv/izCunq8oIBMyzOF8t+8cP3H7ZD5lA10wlgzZSEwJQJmWFCXhxlnFgLDuJiGVnCJoonJT13HUHNVnNcbBSwvtGCyjOgqCDkQhaVqfAYZli8PYVDCEG4aSoA+yJxMuMQ33zrvX7Z9X368N0Pqjq8dPtWVd+OgUJoNGU3I4gXFplEACYRqpy4qiq4kDncShsnc8A2NVcWX1ZMjW3lKJqbw58pmPmIw/HcoG2na+smxcCTAS2wbuzjLaELK3kz3DBC/oLxuGyw8oAdjXqGnNJg0jSV1HdefDWrLxaL7/311xbnT771rTfmNR8d1a+98mvNdLI/PzyqD6eTg9n88Pxy8Td/85dDd75cPjk+2osX3cHhxDQyQ4T/1e/8qxjrZjqf7x1mY+GQFGpK4jklCrGMX4OxkTMJM4hUnUAGdpCB1V1JZrOGHGaW83B5eakpX56fdctlSunmzZu3b9+e7+/v7R1cLRelJ7ZlTmVhQcFwSoO3545h+fh9Xpzp8jwRTJVZFER1cIKDAXY1t2xKbgISqZpPvf651sPxi68e3nl5aeDmqBvabBpYGG6ak+VyHk40PZidnZ196++/nlL6/d/7vb7vH95/SwTufLi/N5vN9vf3jw4Pjo4OiEiEQxQzI4kigXUlTqanvyqv4fePiSelnbBzV7va1a52tatfCNQ30ikOtB0MTMzXLFbGLPAyefwpoddPjdl+1u6dtDaKGUEXgQjZsDH8EBZmdzVzJso5930v7ufn58Hp+PhmM5sS12ZmyF1S4rHxSQo0HpfYr9lmOgzkRuXyFcZRXQ1cOuVYqsq1ChSapgrE2WEKd8QYARQY0zRNCAHAcrkAUOw6VccWnRCC9mpmORuAEEbSq5yUWnIiM6Q09EPu+zSvQx1jdmUuWANB3Mxh2Zi9+LYQgYWYg0RXAzGDhJiZin2i0Cg0jXUAUxA29Yuz8+Hiw7PHjy6ePJ7VEjiSadenR48vOc6HZH1ycZ1OouugtuBAzEaeHRkQoaDwckwOLjCPR9sQIwcRX+vKW91Z24p23Eg3t6Seo2wUwIpiHXfCcHcaxZ+6umsjJuQgfd93XVdPmoODg0GL149fXF6ePv5gMpm8dOfGwfwwVsIUFawOIleYcabSL+pMJpktEHMQmFtehwoygDLidGWuqG7uRay3YWzI6bmQz32bBoQ7kawaGke8d43vG9dyjEePms0fvDQ3kptvcvZQVhzgvnIRLdSjwjnG2pFFqsGpmcyM+Nv/8L179x+59117lhaLl269fnA4ZWn29m6azGezG3t7B5fLxYf33nNvJ5X5YNNpPZk0Q+r6vo0Ubt66zRxm8wOSKEVzDgOMQe5GEor0tABQgB1MICcvx66lRZFgoOVyWVUVOQyUUhLCMAyPHz+e1M3NmzfrujawqoYQqrruuqG17CAWMR2CGWmibhHQ89U5d5fRBiIKQsRwop4ohCAOMqopdG2fh0xSJZjVmN+4Oanm1f4R17OGmkGD52V50KzE5oFKv2fdVMx4+PjB/Q/f359O3vjLv6ijJGoBCIebJzem0+kkNjHGpqlyHgB3KtkonlVVNSKMwZrjt6UUO+BVciYBa90yPeNPu8vl29WudrWrXe3qF6gYgAHLzphDsXRZh3YV7FfQyidRWdKPj2u/FsW+hp4/KXz7iXEjEzmIyX1s+hn7gHzTwQUuXOaY5SUiKQ+Xl5e10Hw+j+DJZBJCcPCgJBQANdMt+MFrj1MuXh1EIQogTqSWeLSCJFspCkfVn47g0FJOq7ksQH3fp5QK8BuGYezry3mNakoTnbv3fb+KFy+iTDczmJOQanZ4iJFIiLypaxHxnERE1cxzymX77Gag4vsXCuTLDlVzTykpwKoj9noKWWHt8cgYUh8DCwhqqbcokFDVdWRqh+ygaK5mGqMYI4hVdYjioExepqrqDjeDBHd3Ba0MKsqaw3Zc4fYU9in7ltGOBZvX2NL3brt6brYv9704/BPcPbshe9NUEkPO+Wq5GJIvFoukOdbV3dvH7l5HcSdCzInMKOcUAlSTmTKP1iZmbMiZEWzjTlvINVrxe0+FRmz3KxaVZgFrz10EWUM+bLlufsIRREQOIwOBnFHMTctywdaWvm5uXCc09H1vzvUs1tXexWIZq8my60ltcXV6uFe5tgdHVTNh8DTE6WXH3eDnl1fL5VXXnldhqCcTYWTPRsaRj/ZuhBg5SFNPDSwQ4pBSIgmB4WQhcnYpgJWcyzgzEBxOMlr7gJ3YSYhpXs+JyDSRoW1bmJL7/v5+33aacpjN1Kloqtu2d/eFWx0iB2ZndhXLsFzb0HYtpy6wqpNJUDY1a8WnQjqSllcLAAAgAElEQVRYSFpRpKRiPN2fD1LlyTTO5y5TD3WvDGFPzEjkgDrUBUJMyubi90+fMPTDh/cvLs7as0cNWzCzaDlbqKvptBGREKW0yKqqEqQY/AgLMwdBb0Tkzuv7tVaDX4uphJRH+um1EuxYvl3tale72tWufjFqTOYjDMMgUin+MQrMnwCG/az69D7JZ43ToDKZL6vfK39/GkPywMwcCPAqUkpilq+Wy7feeuv7f/8t5OH111+H+eHeYYxVP1ixiAwhDMVz0XgVeAYA7EwMzSYBUjISPKtqiZQbJYXs67zvfhjats39EppTSjmbOrlj2fY555HrC+Ocexj6GOPKnSWMWQIiBfWJiK2UiowSIx5BEqpKVfu+J8pmkCJiNDKzvu/dNWsSYhGOMQYWgNXY+qFLrTuVKLOU0joUYRt0YZXoUCzgdUhVjIeHh/NJFZhU9fJqMIW6c4j1lEKQo+NDzTyfhbohFuKS/O7m4OImSFzCvyHuRgAsgED2rDnheEmF1ygUK8dOgz3lyEK0kX2WGT9W0tkyS8YYdj/CaTCFMJ3P5z945+133v1RyvjmN7+1HNLh0Y3f+tLnu244OrzZd9p32cyqqgohmqmZOZJ7ANzM/z/23q1JjuQ6EzwXd4+IvNQVBTTQ6EbfyCa7NaQuHA1JvezIZh72N63Z7h+ZsX1Zs10zPUumnZVsRVKiKFJiS+zlrafFvgB9BVCXrMyMCHc/5+yDR2ZlFYAm0WLzYSyPAWVVlZWRkREekf75953vUzH2hWK04qVvSCIAK+b3EQSLj68V2F7Zt1ykVhT3Tbigd0oo5G92gdj60l1vW3HdzWsFb17dVl3XSm53d18w/OiH/xiz/MubP53fP97bd9/4+leq0N+8cTiqdvYOXpruvai09+4Hn7zz5pt9nHX9AiThNFw/3IdcJYkxxq99/euvvvqVazdunp3OmbiqawDq++SdpZRzjiEE41oRGRkJB9JTVBGYyQAMCQwNGZCB0FDOZ6dd2zqkjz76iM2ODg9ffvGlAp+ySJ8EmcCobdvRaETkuPKo2scY23OdPWw/vVel87G2aMkxASE5EnaiRg6UsWtbWKYp15Z01Iyeuf7M4fN3Yj2+9crLxx2Km7TZpQQ5JQedZ3bogvPILqpF6RPaX/31/9v15//9p2/+0/e/a4vF/qhOy+7gxuGLL74EQHU1AaBRVQJCYl3XgmImCiYpFbfVgGE444+7wRbId9nZiC8thG2j2Le1rW1ta1vb+sIwVlmbBllNqniwS1BQAzVwLhP0AJ+0EgJXDBUAAzCAAwXICEblp/WMDVY82VPlKpATox7REO4vYAmGgbIOHpp4sXG7guguGbhfMjzcsPS4CPRDeGKy83orT3cI9fL8c3itwZVu2IOLHbBhBwaLchgatxQVABCw+HkSAAoyQVAj7TXFUeWsb0EzszNwzvsErs/GLni22C/IMNCkNFoVtgRMEBGcgYlDYGBnhKpOUQSNRYxTclyN0bmum1NoYtuGyp+fWfBNF5cKZi4iiWhKsQWG5CSEegGtY8fMEVLCPBhugBgaiBpLBaxmiKqoYEroyLuB+UOylBkRIRFlYMg2MYi1d6Za5ssMVU65rkbZ2MCXVkNLoiW73DqRBFiRYxUTZIekkk2NmXJMzAyEGSADiJ22XVc1R4t4GuroKpdaOM/JB5c1gwUE7PsFc+f8NZAxo1Njo0q5AnRZkvdeVJHMARJSadJSM1DHfkiWX9N9a//VNdi7yL5bubqAXdBWOOT1GRo5IkQ2RRAwRXGYRSwDVdNukRI2iz7uVgfzpEBjhIq0HztMZ/PdvbGYI4fLLiIykgUXAKBrMxGZ+cp7YhARpJx1Jl09Gtc5xxCcSMoWDTQLZNHpdB+M2i75euqdy1mJCCmzqVMK4rwCUE7Y99wBAEuoUq3GWQW4U+4dkgysl4opACsQs1uBvvJrBZCidV2Z43iwIoPMZkJsIqYQgYxWhxREI41S7glVoVeLlXcALvXmoMktQhqHatR3FuoKNI/8p145+C9nm0T8ErjDdjnBgyNFiKDs0efEtnTSNUQsObUw2ZmcLruKarQmdb6q9lPWXoiIIISoYkzMdTarubjR5nJbUjB0SIgpt95Xgajvo9NiYURTUEBDltlyBnXuc05Vn1zvCFIvhN6Tz4iJuHe4TOBD7w13HZy1x6Pcmp7N9GFTpxjPhEwoIHjIFfTshK+7c2RYALRNOE4Cu3uLHEb7L1t4rm4OZv2NuqkWyxNMxxVl72NvuxFRDAmULanICCx3cdx2Y4O7XeSUM0MO3CkcBj6fn47HY2TnnIuafMUpJRtQeLmbDe15rGnQiwMYgiIAoiGIKSKhAypmXCYA4BAEL/U0I9gW8m1rW9va1ra29YXW48AZIhCWFXsD6LpuPh8zau1gVNOoAkBkYAMhoOFj3x4DoJ6qmKAHyLkIhAb92G/OwH12u91vPXBv5VH+pM3aYw/ESnxo66SBQpFtIsaB/Emx8Q0RvXf3LpPN5/McU5vSS3deQERmz8wla2Hln6GIQMSlj28NgAfaaNVNZ2alqwuEVFX7KCKq4gnG4+bs/vF8dlqR67pOTYzEUJL1wVUAYICWTCQL62DIScZQfBQdmBqSAQMjoBKgQWkTJDUEQyMsRotkADBEWBtkk2yAqllB0QxNGDB1PbJTFlUHADn1kiIAINqKCYOSWwaln1BlsB4lZGZD8t6PdnZS728uctZpVWUgRDefTh9EBeccmvOeqiowZ+89gyfizfa8ddh6UTKuVg1s86HNtYZNeaddtvRck8nrr5cNPxWRyxG1Imikiwz4qqqISFUfPPy08uG9u3e//4O/C87v7+9fP7zWNBUze+8lDziz8J/e+0Igz+fnztPrr79++/atqqrMNSnFlGKJo/C+IqKeUoX+77//D9nsj77xzcmO5hyrpmbGtLnbeDG49QkDnwwy2NoUlPBxV+KwMDG4/F9ZZym9kEQOQIvxiYppEq6JKw8KghVwCYXTup7u7V9XcXfvfXyyWPzq7V+Eim9cP7z+AhNXt5+7Ixqq0WTv4KCN+P2/+44CVhVXXj3TdDRms7pqdia7NK6/9a0/Wbb9jWdueedyzgrI7KA46zxyKhHRlHIWQKXB8xbMLKVERIxUVRURd113cnx8Nps9nJ2Cx+eff8F7H9iFUJuSkiGiFCUoQx08hhD7k+X5QiXNHnzcpRaXx9383LyE4NTAlAzRUIzQAGfLJXvXC7Qp17vXXnntDzurrj17B/yYfNXFFjUmyYgMYAheRLz3KmoKfYzv/OvbH31w1zP/+Z//uWObzU6apkkZb9265Tzt7o2aphluUEaIUMh8gKvd1Gi/0f12zYg/9tEt5NvWtra1rW1t64utx3tgEpW5FwLkPiYIvaSuy23CtndNgFEIDQd9FDJ+HmxFg/legjJnSqrkqPB8uJ5mPg7IPVaW+Vt06Xwi2Hvk+02o8NjdXYMxM9FhXktrdSJt2GKAGhOrJFQ5PTl2jN1imXOunB+Px6uIAssqxYQBiEWyc26lGNx8VVo5rIiIEDAzpRQR2PvAvgYAsZT6FqBzjJqzOXRMIkKO+tyhyiqbgQwRdGBcmQm1WJgQQ+lOM0AQBkQFJCghDYhIpEPqIBmYIAx2osCe1FDRUHPKOZqZpITIppnQCJFUEY0wM4iBrOSj6IpjIWLxt4QhRk5xFRHunNMeQqibyUTFqkYAIIQIACGEEKok7D03TcOsdV2TVcTljSIiw1qFW/SPA1K9AGklZ+zRobXZW3jZoGIYq2p6Kau6wGAqwwOBDMCKPNUIU84AgI7JqD/vz8/PHz58eHJy4ohffumF6Whc1zUReVeluCxupX3XOeec477vvfdVVYmmGzduHB0d1XU96/oYo3OkACZWhKOS4Wx+9u7du1VoVhQlAGjXJTIradkKJahiaOSz4V2URE1dXw9rVef6VlCsOJ+wEGMD911gFLCBqQogFc0kIIBkFcvqbHkegsuSFMz7uktRwEb1pJ5MkavZ228/fPjJ+dmnWbqvfe1rhwe3q6qZ7OwTN1mYGcHSO+/8cjQaHR0dBgqgcW93CgmYfUpSeX729m1AzyEg11mVnCckGBDOcGZX0A6Z0VY2tc4hE0lJzlSAsvQBkHNq2yX2sTgT5Si7ox0XvJmxrzVlJVZA0Vy8OR2hY1DpuvMTS31qj13qvHQjz4FIE5kj46Ej15whSk4cDd1ogj1U42vXbr60FEIXRrt7SaDNnSRzvvTEIpKbNE1KKWtGA+/55PThO+/8SiX94udvIkJV87WjfU5w8+ZNZnbemDnnXFZnGIs8m3OSR/GernS3Vx963H1bH6f13UK+bW1rW9va1ra+MKj32J9EABCYirNDmZ97z0KghtEsdmkZTcbsRyWK+BLFZ0+P+xSG1o4uSpKMFMyMCFRKe8/wtfwfaIQno74vDu9deaErIWwboWS25ooKZLWBvtMhyfvyTm1sprTCoCEQQu4751zbtt4RM9d13YRqlZ6HZiiGqmpIw/o5KnExPd08QCSGhY4sxv+iGnydsklWsegZHVuXY3CSUxe7pRESUc6RDHJss8Wax4iANNjnDKYvqrCOeC9CLSsJ1FDQq6IVNkDBNniASzCJIQIKIigIFY8HIudYJDsAhkgmCOAtCWQBISKHVOLRtHg7mqkCIahmACBCEbEBYDI7cr7K2CNnInI+IDkRyKY5mwtIRECsqghWEqKBuJyMtZ3mRnjB2krzolftsVENhX1d43m8ElO+8f0A+HHI71YVAMiggBC8Z4coqH0GgJOTk7JZZu67vmmaEIKIkAtlFWD9WojYdR0Rxdh570mhaZqqqkRkPB4zs0gSUWbH3s9m89jr+aILfhSTnp0vDq6JrxwAeM8yyFC12KUYmuJwOg2GUMEy9hR/0zUfQhSzzXWQKxcyApU7T/H9JyQmQcuECIZmrs+Mbhw4dIKLKCLn8252Pn84GXPfWU25aq57V4lS09SYYbE4mc0W+zt+sZihjmrv2thriv18Mbl1/fDggLjpo6KTypCBiFzwdVJBWINbW5vHYAm9hCGKo8Q0IqKIMLP3zpM3E0nREz84PcuqqECAtW/IOcnW9ULEGRTABIzQECT1KfbtnpPTvODcAnYMC8wdQU4J2FUAHgDFNIOYdkbWI88X3f7omp+MLez1UlNoRnvXgDyQisSswlABkCgQEKimPnrv7r377qipZ6cP2+UM0Uajih06R/2yZcad8eT09BTJFVspIirJIipXMRzBCs6v2eDH3H7x0WUyugwF0baQb1vb2ta2trWt3z0UXPMSAATACL1lIUMKSKSWo+RFQtfDQbVCbUPQFhVj9af6/Fagkvndp6hiyKuet8vqSIIncn3wuGj1z4qB+jeDvSs/PnZOfwUL6EZiW7aLJOKcMwNK4csABzP63LeLWbtY/u33vlN798Kd515++eVJM+q6zoaIbjZDG7gmwCHSolAyJe68ECiWcy7eesQsIllE+mhKhM4ROEIQ+ejue9IfL8/uf3zvrjOcjMdEWDUOOSNmSQsAUAMzkEGTeZFATbB6LyYAkFYefQMGwA21JK6N+6w8O2suh0VTLnkVbOaUQDKBoaXCMVlsNXdgRgREgARQHEELvDIj5IFYMzLNhkxE5ILz7HxlEJwnZg4huCpUrhqNRi3aaNTs7u4CuSY0ZCPDCyBHl9CaPXZx4bF4byW1vXAQLeGBF1TYBl+EOAhuC4GmWUoYXj1uiMg5x8yS0unxMSL+xV/8xXI+P9jbe+mFF4Pzh3v7KaVR3XRZSt8dEaeUyjYXiwUz375969vf/jY7fOWVV0QSAJzP52BSUgHqetS18Qd//4/37n4Us7z5k58z89f/8I+apjFUACWGBGAgeuVKWhF8CiZghuW96eNvJ8X19fK1PHjDwEY4/arFce13qmagAODYETvQeGY5gyKiU6j2D69NdvceHh//zd//vaT2rV/+VLvl619+aTJqvvrqV7C5joj7B7v9sv3pG//4zvvvAcB4snOwGySetYvkUF584U7Nz33rP3zj+rVDrieH1651XSQXUgZyJCIGmw6mtmEuSiKCCFXVAKiIqIAjHFV1iaxMqT8/Pz85OWnbnvvu8OjotdvPp6zM1fl86apgSBkgAhIAMTAbW+7bWep7mN87P74fMHFuHYkPGlwjmUQDcMgmObe99KKdWQr7dyZTfvX3vnFw/UWB8fTgmdNlVPDZTGmIgDQsrdlM6EEjmM3Pzv6v//P/QLKfvfmTu++/l+Ly6OiQwKbT8WuvvdZ1Q2bgoj8vAoHArtymitXQhRD9ktsqrA2oCqLblP7yEL4BiutnXRktuoV829rWtra1rW39LlDeBrSiQexJaApG4IgSWxLJCggB2TP6aLrsZb/i4fO72KYD2Eql+RSAClAB2gRZDJgMGdFUh93CdYcbfFYi31ORe/g0XYKPBXubvXyXLOwJwJ7U4jdI+Ar2sY2uMC3xaEiGQGhYQhrUgqOd8ST2LREFdimlNUgm5CHHoqjrGBHXZuhWUuPAoEhAwQaXkcKLIZAaqmnqu2pUjSfNuHICfiFxd9zEZRscgkrue+dNQULIACAiYoCqMoSTExQWoBwNlfKOSlffEI5eZIDAZb43WC6SMeBqmT+DGQMzKSI5MlVgyFVAZlRQtWwmClEtKZTccFqBfFmHva28IS88A9k7zZjNBBDZleMDyIikCpIt51ycMAs/U2BrwV9rWebqm80zbmAXnZqbGQZX+vQujxlb05sIVMZ0geiDzyUUg3sr46e4oTJTU1V9XYuIZ84xEoBmyTExknPBs+v7nkOTc1/AhoiUVPQQXM55uVx2sWfBPsaDw/3F4tx5ci6klMCo65OvakDnw2jZzqtmlJIwuT5mtbi3PynCRUO8snJiCIbrd6qXWhN19Q7XhP+GbdLqQF1s52KDZrAR5L6KgAcyIkJm1/eWchYIrh4hBqYRc9Mn7fseLbGDpP143EiW+XzOeNTU3rkxT7xqzt2cHTZ+hJrYAgjmnD3TYt5KNOdqRX9ytjAkrwLoxvW4S7GgEhuErBdLSzroUEtHKVnJDBliRTDHnogccXDegi675XLZ9X3yoQbD2o/J+9P5OVe+sF0I5sCcRNct03I+7luVhNaptqrSmSjWMYPzlSGJqCqgogdCdkuoDOk8s08ExCzI9VgcpdyDaVFqZFMULsssZopqVXCAymjeYcoLQGUHDnE0qmez02KYlFMicohMZkRu+FgAMNPH3njxUhfs4+/PuPHgo7frLeTb1ra2ta1tbeuLLVoxdJvklKZMwZuCGYzrqlcgQxNLqgDsCdCIYjQo0iZYbQPg6Xm1opXrYlYFcl4AiEh1BcyKEAieIoH91+K9f2M9KddhcKv/zFdZWfNb4X+KOwKqoQGgFrqOEE/Pzn7yxo+896OmGo/qJjTee+fcctnZEBy3isAmREDHDmAQNxZ2CABUVcGQyRDzkJAHikQGVRWCq2LbtfOzdrZ481/+cX5yb1y7/emEKr5141pd12ppNHZiSYfEvOIIyqt5/EX6HJisAY+jAYWux5ddQKYSYj44yACAEOQkjM7MGJjIxa43kMLmZUk5g4g6MDYDQOeJhqn2QBgWidgwHV9LDcEQkb0nNmY2rlxIiMihClWl4FzwHM17X9cjgMzAoI6IbPV0MkODrDIYxRgUpGafucqw6ZrzyIDkTWajELCIoGC2AuoAhmhECESOKMc4Oz19+623fvCDHyDi4f7+4ny+Mxk/9+yzjjjHRAYl36K8SN/3YCSSVfX555+f7EyPjo5ef/31xeKciJbLpYgJSgihqceLRfvzn/8MyP/ghz/+8INPRqPJ67/3+wBweHTdORdTRMTlckFXFy3girbvYhEEC7dz0U1KBe/b41dcEHGQ017alK7GTtEgm4KyeTChUDMjmZ/sHLS9fvzxp+mDjz769N5bv/hZVeOkqW9de+mlV16NbTw8vF4f3jl5+OC//bf/ByEtZicHe5MQYNIAswPQfnkybibf/ONv5K6/c+fF8XgsTYNAzGyGKWuXYtu2VVUBIQ23NVrzvUPynpmIXoSPqzGTqSwWCwBYLpdtuyCiW8/fGdVNNZ5Y1vmiFwUHQM4DADpmNEtt7JbSd7A4DX3vF4uRiIEkM/aUwVztxFGfsimKZBPwVNVVHRzffO0PAfjaM3fG48MoTogUabFYhtolKYnuAFJIN02xJenf/Mk//+xnb/7g+9+bTpsU2/29aVX5l164TUTj8XhUN0SOiLz32hsKqpoxEsNGJgqWCxlwg6+mwcfrszNv8Mm35i3k29a2trWtbW3rC6wyi7k0sTMEtKSpAg+gjDTy9OHpGfo6hBEQiYAAiELOV8U5AKhX2zR+AwQFYABtSmLIzEmKIZ7B0Jj2dIkPj7zDJ3X6PW437XPCQbw8l7k0r1lxJGu6UgZSyYiKDx6hgqmAIhUTf7MU+48+vFfX9Xg8HtfNdDolcn2fzEwMVQ1IwLA4XRCVZrYLsSgRKYKaIoB3obxoLl4giGAWnG9ClZfL2C+lPzl7+Mns+GPYaZ7ZHyOHawd7k8mk6xZVTTEtB7MKBbWh227dw3fxiqvv/ardTcFML8SQKwWjliCQcoSy45QSowNjz4zAnSPRBJYRLWXtNYspohTlpiMGJCw+IqW3ikBFVbE4OxaUW4gp5zywAhJCyUkz51wIdVZyzhEbOfbeA3hURnK48pcsqlQzBVFDJDMjgxVvZaCbRMZFOPga45ZgvQ1EtOqCXPl2riyTVFVVDYysSHMBAUoYH5uZqUmenZ68986vQO369et7k/HR4eHezq5laduWiGLOOihppe/7uhqZmSHcfv65yWSys7Ozu7sbQmDGrmubUQOSzYyYBOyDjz72rvn4k/vvvPf+9aNbv/fvfr/rW2JGJsuQRcjxU7XC4gXpOnw7BFGADcqB8rgBIpZWTwPaaPRUs9K/qwYmKFL4Y1MRF5MCOu/9dHfPd/neBx89fHj/9PzB2cNPmeTG61++cePW7u4NnVIz2o0ZyPm33nrbU3ru1j44QkjTxnf90oU6d9ETvvLSy/2yH413mTgBiwiqSTZEUkvODYMc1gmWK+ce02H4pZTIrCRVqkrftwAwn89VdblcxhgPDg52jw4JeNl3mgEAQiiWV4igTOQpp3mXz090MYfFPKhCjAFAkAwcIphqEosSgUkyFCsVR8H5UVM3N25/OamFZgqhlj73sQ3VGAgUScQcYYlnRNBsue+XGNMH77//1i/+v9OT+w/u95NpfXiwZyb7BzshBFPwjkW075OIOO9h1dRalpCGhRXR1Trh5o1zWNdZOS3b1W69C3daWJshbT5M2w/jbW1rW9va1rZ+N9jvAq8gVHUNAIGJAUa1H4XgEUCFFXDVd+OcU/gtNMspwFKg65OYisJaSldMIh6dCtjj6lJS9GfAy0f+/tdu+Ypg76q283EAcuDfNp6+xlqqWhiDAgxEdNW7VGLKBMFy36fYE1HbtjvjCQCISEpCLoghACETAikO+jcp7XADWYREhI7NjNkjclEwFlJxSAZXZcYUl5UH6Re5m5N1gbXyVlfcBB9jv5zPg2eVVIcqSxRNCIpkSGYmJtkkq2YzMRO04lYPxAAqaDr8g+EfoSEooTgAR+gJGJVBEHIgDI48mYlYjgypYgskDP0okMQ5WVexeVSPioghBOdc3/cr4SU45wqeJHRWGM/gVTVJXvVPunWyRTliZbXCcRjQGpckCxyal0JYn2IyKILJ9dlHRHb0aAj7I0sAlwbkJjxeb7xQpiIimoYlAIOcMwG0i4UDnJ+eSR8DMZp55lHdMFK3WKqqYy5dmgDgvW/b1nsPqFVVlZCG0WhUVVXXdVVV5ayGGFPOOeekOefZ2fzBw5MuJiCa7hz4pll0bRzaAtk5l1JyrjStrceqrEjdSxfR2q7mSj/t8CjCRmDmUFqgH5a+zHIwBUCRQCQBqKtIJJWcP+/ZIFWTvS4bh9Fi0aaU5qcPK2fWLafB146nzagKY3STmOs2+dTHs+OT4LipQuzanVHNKDm1pgkt7e3t1E3Vtm09ngAgMhsQu0Ds2buSLEdEkvI6Q2UYYEQr15bBsLToaT3TekAOOQ3MIQQfvCAlAyVKOVd1DaBkypabwLmdeU3eEvbLEWotPXfnGUsjaSBXmTFh0KSBHWhS6YggG1STgzA+suoAeIfc1KiKKkqATmOaOw+pawMHRte30TH27VziYjG7v1ien5ze79slEbDDybgB0BB86fMsPlAA0DTNWidc3lQ59Zv3kE0x82OH/XD5XMiwL4bHY3xutyzftra1rW1ta1u/O7D3hEcZ4MbBztkynS5iAnDeOwYSkBQJ3GDBbmszj88j7OwjGLJBsWEks9Ll/yT9JH5Rh+IJW153dl35Y3tcHOGmk8ulB2yQhMEqnqH8OrYZ0RA0uEAOcuzee/dXJw8/np3NiWj64n5BIGImSYjKASdFQDMRA8SC9wAAmKCo7woyRETElNI6HLxUxbSczxjg/r333/jRd/cm9MzR7uj2dG86fuG5F1LSnfG+iABkTRpzrOoxDAwoDzP1tV/O6gDwah3fbVBDttGyuOpkK27/WuBaxapqjoNms2wAIA4caYo5C6jGQOqYvQ/YNESurmvvK8+uoKPBwMWQVvNMZh4aCQ00ZZGyAzb0hgmICHJAJipdYuQQHSEBuhKOB5cRy7qPCx8XtXgF1W/CwotBsiZCEXWjjw2xpCky0RBAhwaFUTk/Pr17926M8X//r/8FAPZ2pgDwyksvMgxki+QsImDExMlURPq+y9nduHHjS1/6Ervw9a9/fX9/v+s6AFi0SxGp6yaEMKnCX/7lX87bbnY2/7M/+7OU6X/60//87//4uZjzyeks9q2vq6yac26aJqb+N7hYLtZkFFeDfAPjXQyGlSi0EH26vluYXRihgobgsmUkqCqvYDmBoS16PDkAACAASURBVIlJPdl55ebzH7x/759//L1x07zxo384Pbl/7Wj3f/7Pf9p1y1e++tWsdWj2Muh3//YHH959q6n9c8/eGlWKtqy8TcaHi/NZPWq++R++9fIrX2nbdOP6reWizwqotClsL3AOEJgZrZBasAlaQnCqpJJjVLW89mR6//33EfH09DSEcHDt8NlnnxWRJSCiKQB4JIeeEABQJJ7Pl8f3lXKeHefTY9QM7dxympF57xGNGJkDWtYcSXN7Pudmurt/RNXeS6+8fnB0m31zHHZQkpblFRIpGM10f2//5Pi8CqFi9/G9e6OazmYP/rf/9X/xPP3gw3vHJ5++8qU7OXc3rl+7c+f5PrY740nf96rAxIjAjETONsazWi668BXheXEvfNS8ysCe9i5tW8i3rW1ta1vb2tbvqC4sKS6mcKumfWgAoPGIvIjapQRmBBbc+k9pZbhH+PTJfAKw6BMQI7IKGJWwZhjgUekb2dCLPlY5+qQXRfqt4cMrAdxPjT+NVFVByrSeCFRBREyzY9Ys0XpH6JlSXOJqy8zsfdW2LSJmSc45BDTC4lGpqya6KBkQQnGNByqsyxoKlryB9T4Hhxq1ImLMk8ZJPIPcKQtBZZAQSTTlrOzMOQcIWuZjhiVqD2w40avjrkPXFiIiquXht2W1YLUc4HkwkjFQVCv2fog9ETISmIiJmaElQkNICJEhBS7p7crMiFYaGpkZ168IXLTJiEZMRE4BAKn0OxbgNvT/0TBKmZmIEHWYvwKTOUQCxIu3ddmYhy6uiKs8RmFCHl01uBzUro8iQAUsqlNmb5JNwcgKrSQpjeq6DiE4l0SYWUQcEeIwiswMkJnBzPq+DyGMRiNmjjG2Xdc0w0Ctqop9UEARK/80pf39w2X3yaJtDQmYfBWySjMeF2VsTElVvfer90Ub/4BsUKheAXsAhPaYftsigSUEw4u/1nV/nxGYrhvkhruBSJ96AzVEU1SVPqeuj2PjlMU554PLqUOMMc49TVEyE2lSX1cp6WiyO1v2jqRfLvmgTl0/HlHlidlU9fT0dD5ftm1vGMSwGU9Tl7KI2HDlDNEaYADK7Eo/IYAhshmoAiJ1fUtEnsl7ZkQCIyIzqaqqnIv5cjHqpsBORGPOoOaQmNFYHSNpQomThoQzxZak8xCdiWgik46xdH06Q0c+mMuCZFpTlTIC151R60dn3Bh45trAZVmKKSKYiYEx8oMHn9ZhLLEfj8JkVHftabs4rWuMXevYCFVSbJrATFkiM58vF7mPIdRKthrhpCAw8LeDvna1DnJp7YtWR+3KVbOxTPaYO6ReFnIabO1btrWtbW1rW9v63eC9TdR3BUcZAMAYITQ08nQ6j13XBeKRd2Uyy2VGiBcQ8akqGrR9RHaALCYlHo2omEEq2mOg12+G0J4CyH32U8yu/vEqdeDKLP/XHeZCHwARAuHgAc/MVeUhMOasOZ4uzt9448fjurp581kA8L5KWQywqmpMEiUjAgESmQydYGKKttJcrWRyZopAhGoOibD8EpggeFd5vfvuh3mxnD34ILA1lR+PDpoawIQI0HEWSSJIDIRkJHlw+9xkbGClvEWkQauKxY+EdAMPI7KZoYEoGiiooRb9auFWkpkpmURJMZKpamceuuUsSwsmhEKEVfB1NXYYvPdEfIG6Lzg5MCQo9qSr2SQzBabgPDlrAiGZ956Z189RXKUFEKEiDusVtDk2EJGACilVjBnXyP+K1vczRMUbnvWr/L0CihENEEGRnJkMpylL3/ez2Szn3IzrBrHAuSRSCBYFyJJVoUh2jazv2xDq3d3do6OjP/iDP0DE3d1dEelTlrZzzgVfA8B7dz9o++V3vvO9d957z4Xw7W9/21djZubgz8/P/YEn59q2TSlV9Urst267Uhs6f0smSPFrRULAK+Lr9b3EVjx9OVOiG3rnwaITNqx9VifUMSuDIRIjwGgyGY+nZvjRpyfvvfPu/PT0g7vvdO353v746NpXrl87ePbZZ7PCznQvU/3d7/5NPd4PgaqJb6p6VDMCsYkqkdh//I9/msTuvPDKZGdfjdVANHeSHPm1KBoAEC7OcvEsZWZyvO6VrSqvWbLE1PdtzrHrvef5fH52doaIt5+/o6qhqbOYGjr2CqlQZW13TjlZP4+Ls4p08eAjiq2T5C0RqpKCSWgm3gcwQzVyPrZ9O+9AdP/GTWmmt15+fWZ+fP05GO0mY4tqhGKIRkZihszkHI3q0exkdnp80o3r7//d3/z852/EtPjkw49cmGRpn3vu1o1njsbT0WjUpJy9cwAQ6lHlvWQVVRJiBtW8qcYc0jCJ1mscZoaXvYsfvUVv3i1x4zZ45ZNm69i5rW1ta1vb2tYXiPI2Ed0THlUwAoOAAAAM4ByEceg8mCijrqLHV9pOhDW185vuhlmfMKs5R1rM/9cT5c/71p5W+HkxU7df8wdXo9jwqVAoFWuDNYy0wb4Sc86SE+TeIYDqfHaa+urFF19mcsSu6DnReVSyJEVPaYP1Rx5aqgaTCTfAPQEzIwAjKsYtJkoMoR6NmkbT+Qd3360JPAlZD9pf299Xa0ejncm4EQk5sUg0IFUVMPK0wa0OWFdE1qnvJZ56pa0couEReciKgAsFJpjCymt0hQcAzEREVc2S5IgoWdoUlylHMlBwFCajauR9FdgBO0CnZRKd1dC88wZqRdpKCASEHpEZkYjYkXfkPJW5OzPr8Lo4INMhUQI39KilDcnRasVhg6lTgA0ri0ca2ODSvBY+85fETCLJtPQSOgITkT4ndDhbzJxz050dEdnZ2elj9JUr/G0SyVZcXxCcm89O9vf3n3/+dl3X165dv/PC82CoWjSuFGP0rmLmNsZ3331vNBn99Kc/vf/wuB6P/vQ/fY2cTwKGOtmdzJcLJjTCJJkzOCpgHAAIBQfUZ7TW8pIhGpARAjBwGSFF26l4gfRgRdcXBGir9QJFIFBbhbyvj4mIOFczsxomUw+VakDkTz/8lUq+//G9X/3rLx3ZH/3B1yal9vaRQtVMlr1+/OHdPr17cO3waOLGTYUQTRK54gJFL7/0apvyZGefuGLyCqglvsQxmqx3gYnYISLkHFVWcmjnREREFFAkAQgihOCYcT47Wy5z6eVDdru7u8g+5nS+aKu6DsRiQKgOROICrDdZQlqk2HJ7Dqn1BBUjm2kAE2SwEpyoKUuOJibsDQnqg/H+rRvPvdYA02R/CdRmq3MfQkBkRMjZVCgEB2Yxtew0yfzT+w9+8uYbb/z4h6lfzs7mKT/cPdif7jRf/vIri3axlpcXRbGI5pzX/cBlvA8xlYCFGy/CgYs1svXA3lCIoF2G/uvFMrr4BSpdunPaFvJta1vb2ta2tvW7hoDlU1ntInEAvIEpAIEDq51mRjUycIWzkFUrDF5o1n49XltPHeZLYO9Fh/Cy0pulagS2SfHhbydW/d9UTzIt+Iyp/ma3HzMxghmW9joiICJTAQRH+Onxw9nxQ0kdM4yaJlSNqrYxmQECLZe9cw6Zr7z0ioni4stiBqYFgpmIgBkBEjE7RsIc43HbOjjX1J7MZ2Nnh3sjyNFRnu5Mc5blcg44EfVADomYWBVMow2T/It3RYO5pAEYrhgbBMDsQMVUgQjYASComigCUPHyMAMVVQGzTKVBESRmMEWTGNu+71SWKh1ank73QN1kPJ6MJkReRAEEiQ1dEWwyrUSng7MIXkR/maIhqoApqCIRgiFiiSiUoickIiQENgVDVDNVxRJeuIqYL+1Ja4lsiTYslwY9gdW+4vSDBmggYFaOYclLXKUkIiBg2Q1AEzMIdf3qa1/t2m7v8KDrWyFopuMuRwUDYPQOGSRmESNHz9y8rqovvHhnZ7pb13XO2bvADEDo0Ek2BTg9OTs7O//ed79PDq8/cys04529vaqqEkDse9Wcl8trB9eKP8d4PAYTyX1d1xloNXdHAAIzMiLgVWgBgRVtbaLN/MxL6k0DALFh7BiADm5FAKiAZuv+PkMwyALeu5SorsfMvo9ycnxG5O/98pdtOwfWr375xZj7W3duTac7oR6rD2b8ztv/enx8srtDiDCZ9BPKIKmuQ0Z7+aUXpju7dd2wbxrngBrkKkmhg9HVlZgxcVkuKPiDChdvBdcO/jQwMMkGlhFxNpv1beu9P5/PAGAynlZ1bYBJlVANmb1LIrUFNCAyQpnNjzktrTvT87M6dzW0oB2JGVBEUw/meV9BY8oMHcky91SNwu5RttHeK99w9VGqbpnKssfkzNCQVSGLAlMwQUZPhA8efBL7+fnZw7/6q/+bVH7x1pvzxbkJHB48g25569at0XQyn58DYYzRe79qVTUR8XXlibsuJsnOA0FxnDIDVQNTXTU2Al3SLa/GyCPs92Zq38Xni9na1GfQDtAW8m1rW9va1ra29bvBe09EgQpAoIAGIAnZgCyglUiwNflTYsGfJBD9jDmxmXVR6rpe9BHMiDirekL9vGagV8ISvgiUeIHxrgYzfParITMgQc6Qoqiq91x51mJSanZ2dvrhB3fZdDIehboOVY2IfZcAIDT1fD7XgeCzVTSfqg0NacyuQGiVdWwAmSIRpBgdkQ+Vc242O3v48GETlvP5WV6cT6Z1cH40Go9HASx775ZdD1SZEaEzQBERARcEAcQy2EWz1joKDwEM1QwYzAC8BVQRU1RkUCYSFVApawiMQIigWUVUVXxIIpgMVAgNzFJOOS+aChHBMtRVkExVVY1GY0IPSABMREBswKvJKuAQZUfsnSIBcokKY6QVBQqE4IiYUWFwHSQiQmJmMIKSZFhsCfGJI3iFaDYmsp8B91cjnAA3R8tK34s5KTEQsZnmLAjmyPk6oNOy5b3D/YcPlYi62HvCPiVE9oHULJqqmXdU17WIfPnLXzo8OBIRQ1QTFSOHzD6EIACz2fmHH374wx/+KOb+m3/y7ddf/72YU9UEyCKS54vleLzbxbYO1WQyyTkTwnQ6bdvFeq+H6IT14gWsu7Y2en9xuPY3nEzXYA4UbPXjehRpYVs3oCJWVa0CKcrO7qQKk48+Pv7g3n1A/8n7756enx5c2/vSH/++QHrm1s16PHFuJMp1NfnlW3+7WJ7sTplJ9iaI866qKsmtQ7x98+Yzz942cJPxbgbXJTVy5eppYxw3tWM3iHVNzaxEZwBoCJWZZVMRARvoPjMjhhB8Ou5PTh6Ox+OUEjPXdX39mRsi1icxUEEEJOcCdIqg6NQsdfM55Tl2M+rO+34xZTLIYGLGGQHYGVNzmlpJrmazfhm7MBlNjg4Z96bPvoJ8rdU6QupjB6YAEYliirGXhsaEdVV7Ijs9fevs9BOVxV//9V8E55bzdnYyr8L4pTvPoX+4uzs5vH6j7TpVG41GIuXNgpoBUAg1GYi0VeU1JxrchMvdZoC+zjlEQL2Ipik5HOuxjRsj/8JDGLGoeVc4EK90vW4h37a2ta1tbWtbX0hd+Cngoy18BFceHX7ymwiHH7dRAFhTfLYJiwzAxCShDwaUAHtAdvTBg3N00y4BUygL/oEIBBjXE8thbnjxIpcpFFi5gV/gVPwMySp8lrf+Z8FIfXQjhfZaaZOGDT7JLwa1BDEAEnjPauZZWIWt//jeuzuj5vzTe7P7H6SUnr11W4y6xZzIIXtEF9vsqRl2wcQAzDKgBCJEQ8hmjWZhh6OGc+wkGzpOhskc+krAUkrOUjx7cHL37WX30XVqbZybupvsVExOOSgAiHnHCAaQwQTUIaIjr7k0biniBoguDBitJa9SxJvRKiAFywjZcq8gaBaKhBXIjCRLnxMQEtMwt/bQL8779jywhDyvIVmfQhWsaly9jzCW+npb3RClEU8BgIEJyADNrNjhlPA8RWVbZT9on4XU9eIWRuRpqhwiLHOxe9GEMCesGdhgYpCUOhRDUUfsHasgmMLQummIxBTKxFeHTMVL6wurgTSMhxXRgcXQXkRoZXRoZmrGJbSc12EPxcwTBQxVSQMiGqFJ8Dxt+w601szTZtr3qT1dNk2z40LM/XM3nvv9r30tpRTcFIDbrmuaRtQKLDtfnrdtS+j+7vvfvXfvg+fv3JJqr9m9UY2ve6TZuaVkEpk05C7uHx0hqsQzhgmRSc4haLEvMcOMBpgBzRn5RChskBOfmyPITFhR3sn8KQCZIpiROkACBUQUFecIkVJOse/NjL2vqgpJcqsahZ1jL710WHlwFdJ4ynv3PjyB9OCTj9777z//J4b4zAt6i69Ndq7fvH1TrEa6XoWDh6dnv/rV2wTJubQ7ssORYwPq5li5TPBH//6bBjQ+esZNDwB9AqfATKwxM4AnrqvaxDSnYpyDNKQoEjlETtly1sCuqerYtwix9j6m7r3TM+1z7rLz0/ZcXrj9att348m0y4iO1CznHEJFgtBl8ykuzvT4/kiW0wfvBl2yRAKoRs28i525qp7GGAOydtF77pwuMrQd7N/+Us7IO4dHL7yGYZLHlXOy7E6ZqCbMUWr0itkxYCWOFoby85/9rKmqf/qH7/zq7bdi10mfT2fne7vTg/2bVeWPnq293uLgtZeagoJanxiIy1BWYMLcdwBQ10ERGOqB5YY1fw6ELPkRJbOVdu5SVAi9YtAyIL2CKA2K/FsRUC5dONuQhm1ta1vb2ta2/sfCmXiBE5kg/dY2+3SB0U/qv/ocG3mqWvlXwGr9G4iwi7Fd9rlrP/74408/fVAsRoKrswzZAogCgLYJL2EzFcAATCQhAxGYWRJTUweOiJiY2QUyiYsc0/z85OH9TyY2c2zFx5KZCWUQZAHhhf0eAKgZAcjKjnV4xScctyGd2UBK0rqZAamJ4eB9QooGIKvUBDUzJCIwKK2HZiJZNQPkuqlcFQx9VTUCVQghhKDG8IQEvMsHeYXBHxeluM5suDiPG+/rCS15tuHUuslUfNbws0seNpcyGzaNDdd7tdkiVfEmfTyMVedcjBEAx+OxqpooEe3v77/66qtm5qsq5zQajRRsMV+MppOcVUQ+vf+waZo3/uWfTx6evP7av1tidXh4OBqNzs8X58tFCdoOIRAN+6OqOWdUrbyrqqq7mNWv3hR+7otlSAoxM0YEVSIyTEiGSCmrGMZFX49HB4d7atUHH74jXfzko/fvffC+o/wn33rp8OBGPdk7PLjOYRqaXeLQLxc/+ecfe4c3n9mf7kybmgLVi/nMAI8OD19++WWk4KuRcz4LMvOgeUZUBEUjg6v5ilBIdyqBHwMDpkqOTaUIXx9+fN8RgyKpNaE+vL6fkypjTFkURYs+V5kQ1aRbxMVZf3aS0jzO51NnLrjgQ9cnRSgXYFVVjjBKUtXj+VIQI/tmujfeOXDTg4Oj622m4IOoqWUr6y8qwMAOVZUBVXU2O7v/yaeI8E8//NEvfvkzRjw7O6uDn0wmu7u7dR32pjtV8DHGouf03puZZH3sKSP79fe930Dl/vgbNSJcEnwCwBbybWtb29rWtrb1PxjmAzPAYt4Ay6UA4Ofd0ucBXZ8DIv4WN1J83m31dEImsuKLYGolAjv4ipCLgFPRQGRtd4fAank9A0dkIKAyhTUjBgEt6jtyjIiiiiB9v/SjOvfL4MBhVl2m2E0OpqHiqsamquwCs5WvVNIU1tzmCiGDmW5O3xHRFNeAcDBEMSkdWwhqpoLCqtmsZMqtrFu0xNCLZM0poalGgwSozExFWqdqCCIiIFkl56xm7tJMER8hbK/m463zo22N1QaweeGxWcDuMOEfnn8JkiFunuu1i/1nwbwnRVRf3uyvGcBk69gUMwBVTSkRoALN5/Nbz9w0M+ecmKWUrHCGYkDYTKaIJKqAHEJthuPR5JOPH8ScwFci4r2fTEZ93y+6tkCacV2ZmUouINBWSYab+6OPmBwNrpvrr8Mxh82jiWCIBmBqg/tl+QsRyZoAjT0BYxas6l1MihJA0ZOCLKfT+vh+NkvMLktl1ADUCn5ST09OZ0AMJuNRFftF5Zkgd8s2Qq6qKpsCuLbLITgXzICY2JBURQCHRjQAIxwE6VbWNXCNac2saI8VQVVDFSSrmAbvpRciqCsf/P/P3rs2S5Jd12H7cc7JzKq6j+57+zmvnhk8BgQJUqIsiwzQIVGig0E5xCDxRfoD/EOmIxyyPyj8wZZMhRVmhEWHRNkyCRIKUQBBDICZAQaYR/fMdPd09+37qMrMc87e2x9OZt2qe2/39ABUhDGuPRMdt6vyVuXjZPZZZ629lneEqlER2zZTqFQALCCI5YxkfXt0qUrOycKBiSlz1rTocorFX9dZzin1RFQCJHPOqZqSr08W7eNep8AG3sijZy3LOqaIhmaGQoxoGPuuruvJtFnMD7uum9S+rB10sZ1Mas2iqsw8qeoC83LOw8NnTHB58iLO2grFmaF7QZz6+iIIwoXJJXAh5MNNSMOmNrWpTW1qU58hvAeAaCvWh/O2s5/cmPM/I5z7yb7uE74a1YxsbGRawoC6nkwmM7a8t3cF1YqoLCZRdCNA1JISbjBY6hXfl4Gjo2JxrmaWUkoAzOycVwWRDJpv3riWF0f/4T99ozt6gKnN7QlSnk3qqnLOF9bFmUlJjDYY3UUQ7TQge8CrZ/GenbrynfJppoAKkA0ETErgXvFCKbpGAQRQ0VzAhuRooKYJQdHUeSazalr5UAP6yWSWoa6apmkaUSqnAkZLlaef8MLGreyYLVPEzlBwiIygtEx0X0GPJQ9w9YvKZ56xoX/SD8tJ83nIdwrtSofYaJ8IAKA9UjG5HB2MTCXl4HyRiV66tPNbv/VbW1tbs9msruuqqsgxAPQp9imGqjo6nmfTH7z19u///n+Xc37l1c9/4bWf+7mf/4qF6Z07d958803vfQj1tG6IKOeMaJKyaPbMk8lEci8ii3n2RV+6IlaW0W1F19E1nDXf1zJgAJAAzbR07TEiIKmqqWqORqiApmbsdy9dZ26Ojk6+8fU/Z5Jv/NkfL9rj61eu/r1/8GuO/C/90leqqjGlre3LXcpf//rXHzx44IO7ceVyTvWs9pVnMgThr371qzdffFlVr1693vYRwStg18eTkxMgh1hSGXF5HyFiSnrq2qtmZITKzhEFMui6ro/y4ON7Dx58rJpvPPeqSdrZme7ubPd9Cwyi4kMQ9GDgCJnM8gK1y/3h7be/Lzlqin6AamxIgqRgjhyRFq/anHOMMecMu7eef+XVaxxefu1L1c7ecZTQbEuUro9o5DwREUhWA4NsisH7P/+zr7/33jvzxfEf/Iv/2UxSbusQQgivfeHz7HB/f7/2LqXU933XLhDR+2EULSH9J6I+gAt4uTXKGvDCZ+AI/ZafP6gbzkK+jX3Lpja1qU1talOfLdQ3RHEZQAaIORH7nxJuPYUqGQV+z7pro/HAfz54qYVDW06cVI0AmB2KOQ7Fnt5ssL80M4ASVLikQ4ttAhMRFTOUwWiwRQSBQu2wweCu75gWR489RsyLwBktuUoxiXfoGAkt5zwyr2ymxehkJNDOQDtYpWRPp4l2qngEQIMIpoSmlhEUTMBMzRS0uL4W3GeS1UrGoKgktAQgahGRx5Y3UwAxUAMVyCJi5of0P1xFfRcNA1rFe2ArvakDxUNnruOTiIsl/EMq1qT2ifzeJw7L1cFzXuqJiKCIJV6+OFyqAYBolphLogOYVbWfTqci0vZxa2trPp9nla2dHc6JmR8fLch5MeNQ1dPtRddPpjuKLnU9qNVVVTcNIpfggXJSzAy1BJGjIqkqmNozDHAbKdQl6isvnMYfIo7DY63/1jkXNSUwIueoMascT/v2gA1RIkKr6QRpt2kqRJ+0QnHMflBEAmjuq4bA8vasDgFy6smkX8yZGYwRqO1zTqCQiwFnac0seuYxdWMEHoMzpwwLU6Bm2Mfe+6qqqpR7x86HUChKEogpaxZmZE9tbHMm5OJMhARYMeQoJK3X+cSnBJrMRISdN83FLIUQ0ICRFE0VYlIBn9TETWSyK+iOElW9LrJZAB+a+eLIszEHRAUwzZpSDK4BhMrzpA6LE1FVyf10MhEpu8eoIjEJYYknOVnMq6oKIZTrjohELHaW61uiuDNgbw2knUtdPzuw10DguPGZr9gIOze1qU1talOb+lmvJ014DQeaoOvBgPSnZvmexLOtWGt8ApA7M4dH/GTU93Rd01MB6jj1MSi9NCpKRGgOgFIUZZAMSAyGiAoAiEZjAh67IScMhkRyUgUzzRgrX5fQb1GQmAhd8DVqPDz4OED38d3blE+m3ra3mjpU08aTZwDVnJgZkMwQzI1BGwZgOHxrMQMp4IQuxDmwlqYtAKAmBGYoAKO3K4CpjkpRUcsimSGKiObsSRkFAbxnJAq+9qFWrL2vwCryznuPiqt1Acu3BlDoDLc2JEkT6UCp8bAZGKAumZ/V6zWKG3WEleUK6tIu6KnLDfj0gbE6UV72jJW/BloeTBHLKig4YhG5fPnyF7/4RVXd3t6uak9EWVCsxGJAF1PMWTV+/c///M4HH6WUqmbK7J974eWmmTw8eOx9hchmqe+64GvvXM6579umaTyjolOBvu9Fk3McQqVLRE0IUpo7i+x3OIShC3NUza6rbQumQipo38p/CGBkRY9sSFqHKtQ7qvUHH93XdP/+R3feeP31y5f9F155adFevnr9uVsvv3h41FfNNjM/Pjj4yx+/7pnM8tasrgLUzgiSpeyZfv7LPy8iu5evKjhiUiFfBQQyJAXKOasCOSYiABUxU2UQQB7Nn3CldROapvHMKnr//n1GyrlzwfsqXNrZTXniKxIxoEAITC4lIFRQ0Jxzimn+SNuHuXtUdUdezMxAMdRBSmCmGUhOuc85i0JUyOj2r99QcP3+5y7dfDkD+q0dqqchW1QgU0eO0MxEVQ1y0r6L3V/+xbem0+k3vvFnb//grVB5R2hEV/b3vGczuX51P6XkPZdMeRFpmmYZrHd6dzztwYhPM7vCCzAhnKP77BkemBth56Y2talNbWpTnzkoew3IWQAAIABJREFUaFZEVPO2w5Iy/P+9ejrq+8m0o8spEdIobVUwFRQjdETofWB2iKgKSMVEgnEMuC7oi9kTIRED8chlFRhZVIAAQAokAsxWO5/a9vDgQdD24MGHwbqwU+/c2A3mqsoxM5K1fQ8AaCTZVtbjl4yNAiiaG0GzwBq5SmvXdTA2USQDMyVARTAFBQVDLexdAWsGIpYlW4dqliN6RFQmCyEgIjnPrgLw7Gqz4Fwg51GWGEkLonuStnOtVQ+GCOklCGSmJT95pqmvCGhh3VsFh8RJLPrEwXnwHNx90rT4PDY+jftbV0Wu7sw4FR5yOdBUxIhob+/yV77ylZRS0zSlC1QRu65D9nXwfd8bEhB95/Xvvfv+HRHb2t4VkUuX9/b3r77zzjsmh00znUwmOeeYupIf7r0HyWNqxcCxohUXnrIH64B6mbS+3ohLRsP2pgCAwCNjNuIpNdOBviRyUZKRr+qterqr4u/efyfOu/t3P7j74ft3P1z8jV/+ueeev7Fz6crOpb0r16fZmpz6o+Pj7373O0x2bW93/9Ksrmh3e5LivOsXVZh8/nNfZPZ1XXPYMrMsSkxGWMZgSsLeUQnqKIdmokZo5gB1XBkY9ajgnGOinNKDBw8AYDKp66pxnre3dwE0axYVAckGapazMHYVkKY5Wi8nD9vHH7AcUlwAUEAHALVzCVAlq2TH2PedZE3Ai4RQha2rL4XJNF+6tbN/XQwFScwZQrvoiCSwQ1MtgZaoZtb3/Y9++IOU0re/9c0fvv0DZqwrv7M1CyFcu3YFVba2tlJKqrm0gDKx87w6zOCZuWh4Mtd33gprNalvFHauqaBtXA44VVAPj5hNbWpTm9rUpjb1s4XrnvgOLRv5YhLyVRL968Np+BOjuL+ub3n6L474AXCwclFUQFVV0KyqyuyZGYHNaCCXEBjIUAduBcuMTRnRkErwuoEheTOULGLs2BclJag5UOsW5LNDc6CQowNR05x6BE/IJmLkSsgBIsHQo1X2U6k05pmuTexPgYosUd/pVBIAFAFhiFYszWgGCKRQGuqWrqMSUI3EIAMQ4JDXbQjEHigg1sQB1SN5I1y6qixZvoGSXBt5aKCnE1PgUzZj/CsMf65eGr4oU50ApICg5boEUrmIpJqf+SbACz2KznpFIq6080VEBCMwMJOyZey6ejopGxeFofc+pdRFa5pJF/u+i0ZkQKLQJ0lJQtXkLEZILrR9ZF+xUwDIOTNz0zR933ddR5mEQFUJgIhCCKKoql3XVXS2/9DwYpzwVPAwjClTKEQmMyEwUqVmMTr26J1LuXVB0bosHaHubO/lhITVpNnuYswck0QKyA6kb5lmYMrIKc6DoxyBkQEoC2QhE2NmQiDnRSSrOhdcgNLARisXezjtRmSyVJ6SAYKmvqeq8t6DkWgiImRKWWLuybEQqrEY933PDFUIuVt4R4BthR3gIud5gAQmYCqmOaNJJgNE8J5NMoKRdw5rEe0tdDzJNKtdpUAuhBRFsjJ5MnLoQI0JwcgsA7EhZJWc+ip4U4ldu3tpe3t71naLrUnjCY0wpSSSch4hH3OMsTQAw0gpm+nZhJ4nP98ubEZ9ChN4QWolPvFjN5BvU5va1KY2tanPSiGmlMj7CDDvLAMi4Bjf9JN00J2ZZZ5Zb7YhKG8N9X2anT37wk8A/1b3UE0MCAZizwDAETrnVPPx8XHFlKIwswqIiAGSH6SDagpoiEaEVVWVLjeRJKYACEaFNWHkZIDIIQTXhNT3se9OHtx//dvf2gr64rUrHuP+pcnV/SuVDwCgoJrV+6I7G+wKbZA7apGfKWSwEre+PKI8wqFSsmaRAkAEBmImXMCfgWpR0JkKqAiZGqScOhFBl02VUOuqQmBmnsymOUFdTdFPjBr2DWLtQ62GNCZ8mJlqNqTidFomr2XqKSLEgxuhKZaGJREjcmJGRIWm05IXJ0JEWdUxqhoiO+eW9jCrloamIxGnF4c0rJh/2vlROmDpUbe53Mw5l3Mu3XTLibiqMpcPkb7vGWk+n1dV9du//ds3b97k4Pf29kIIfYwPHz2q64n3FbFLcZ5UfvzOe//9P/0fUhTyrqone3v7v/rV/0pE3n33/YODQ+dCVgnkQggA0Pd9SskhIaJzjAaiklLquohozpMSiUjMyeWsYAiQTUFsaVpqxS1WNVteHv4YtE0rtpe5EJKIbIYqIAYpqzLduPHSO7c/euN7f5Vy/+/++I8Y4tXLu7/1D3/j+PDoq7/6931VRbWuS+z8v/jf/vnx44OK3Usv3GwCebRAhpD69nge4+/87u/u7O5v717poiISUjAzMW3b1pCJSEydcwUkLxYLIip/FZHFYuHRlUT7nDM76vt+d3f3Rz9679133nfOvfzyyzHG6zeuNrOGmSFTGyOgF6MsNml2TXPqjoL2ELt33/x2g73LbQUxt3NWJefruvbA3eIEAIioT11su1A3x/NuduXyP/j1Xz/Wptm7CaEhohhzWvToPCDH1Fc+qCohxtgDKLH9yz/4l+++/87x8eE3/u0fA8Dl3d3nb14PwX3+C59jxtlsAqiI2PdtGW8hBCpXjLC4+xrYqYmUnvrVFp0nLo01L3rWXcz72dkHI463xXKNYFimKe3CSGdoQ9r8+7ipTW1qU5va1GemyHFZSe9TJufFhsTe/z/Uhcb9ADDEiJdYNhskiHCmMa2gLC3pBsu+KQUYjFokgykyeYesAmjmCSx1zvLEmeUWQUGlhLAZiFpWywYCoKuOlEvqiVZCDQAVcPjuJYBdOag1nhYVy/+DR6OhGYKRKZ5+oCiogYnkaJrNBExGwANiZugNAkBQDIos6BRYkFYTAp84GbV1FdkTFJgroRSfZiGA1gDemfa/JzFdZwi95c8559U8wIIznXMhhJRSSVNIKZmomU2n08ePH4vodDo1gJQESn+aQdd1UdT7arHogq993QCQqhG5nDMAOedUQVXLjD+Pbo2FV1wSiedkrqg4RBeen/GfGZ8GACZoAGpnAEBVVehYAMVQDI2IMDD7JKzqPTUEXFcOtJM8V+uPF8eT6c4iglpt6oOfxJiDF7OWOTnOsZur9IQau0WKEQDathUDoOB8za5eAR68avBTjpqZx0ZNMDPHQ7ebmZW3dnZ2jo/nOWfvPQCUAdrFmKLknKMlURUzBEfgTAwlU+4pnzg9bHhe46KyudfkwXwzyYAp6/LEEhiTm23vJCMh55qdox5b8BpmERs0wKykhmqahQCr4CZNg2aOmAk0iycOzotI5ZlAAbJz5INjRiIQTTi6HI38thmZncva+xRuw8+8DPf0d8/cMquob8PybWpTm9rUpjb1mSjU0pyWAQwgJjHyqmhI+MSJwsrPZ2eXzw60PhUs++Q9eQqKO7P1+XfPx3CX1XAz0/WwuGHWvIJw0ACRzQxXJYOIhgVRsSo4ZkAiNCZTyAcPPpKje54VVfZ3twHipJ6WvrDBwoG5mJqIqSmKjZJIUS2yyeJmcZp3t3o0siLy1JXjRTADK3JT0JKCpwqGpopqZhlU0BKbIIBzzgi990RkQOyCACJVSJVyBRgAK0MHyIClVUzAePweO8++4kpfY2k4HHdy6S64nH3yJ6K1M5+8vIJD1t9FwPKiX9QLMb+ZEg2yTzMtmkMiWtJQJycnly/vv/jirayyt7eXzXZ2dlLOfZ+qqgp1RUTHizzZmr3xzW89eHhw586HR0cnRvjaF7/kqxoRH95/WG6+JlRmRgymVsLZaNS7AmC5PWG1DbLYSSIqAo9/2mj2MVI3hRk+HZHLK4KmhsMpWvSd9xUzR7UYE4Br6moymVSEH3xw94PbH7z95huI7csv3UTonnvuude++GXirT6jnqST+dHDR3fb9thjurq33VT1pHFCOgmByZqm+Vt/85dV9erVm6GeZdGsqAC8PAqCQkWuNExKuXxEhAZmJCKBQ0HFZtZ37d2P3l0sOufC3t4eAO7v76uq9459MFCROAbMmSOAnCF3lObdyT3mhctHDoS0J2Mm18YEQKEKTC7mlJJkxD4nHyaXrr+w46c7N16pd68ATYW8ocfYqoh3Dgm7LKCgic1SbNvDxw/fePO7WeLr3/n23fsfzecn3jMRXN67tLW1xYyTSa2Wh8ZVGMHeRcF6nxbjPcvGn+j1snw2EiHq2V3aQL5NbWpTm9rUpj4jVWbbCtD2JqaqoEAKwM8MsX5WDvOJr6+pTE+dO2FJQaCOnWaDz8EppTK6v6xkXeu4kq/e1SklMSmTc1JQ6R7efV/nd7315Oza1cugQgR9zI50dO0DJjIQMyp0nlkuYQQABlokX3bq5mJnbCp1vbUPoEhCTQf2b4CCaqpgYKqgGSyD9GCZETxx5QOAVlXF5A3J+wAckCvgGrAmrgw8kgPiTxXhOE5AaT0yrsyFeW0SbIWxWmtKXHpQXjRzPSvjfBbUdyHmH+WOqDrks5UvZedyzpA056yqN59/rq4me3t71WRiZscnCwUrSmBfVdWkOXh0+Bf/8ZsfP3x0fHzcdR37cPny/q1btx48PLh3715KqanrKjRmllFEs2UBAMfMzGOkghkONK4hGBIQonHh93TdvuX0h3FIL9srwcCKUtCoDGwBq6pGzbIYAoV6RhSIXMwGk/r2ne+/+/YPf/C9vwo+/epXf5kD7u5fe/7WqzlXmj2zv3v/3p/8yZ+gpZ/7hWtVVaU+OTBi6rtOU3r55Zdfe+3n1LCeThV9ElBAA+MB7+FgeguKKy6jg6qWGACKlWUqnZmoBOad+97r393ZubR7eW9n+7Jz7tLuHiLO25OcJOVIpACElkAUDWJ74mSRFw/bx3fZ9Zw6xGxZFJSpca4u4sa277qUkZzzFfvJ4za99rlfwMlOmO1P92+25g7bjGzeVyktynjo++SCd86xY2Kdnxz+2df/RKR/8/vf/eCjO97z5enET5ob165eunQpawqVU6WBtEdDXFsrUwC39OZZUb9fyLldiPeeIRQHz3/gGci3pI7PbLCBfJva1KY2talNfXZKAQyg7SMiZxVwrAa8Th+dCVcYfl6bOP9snwQcOxcL5DujDCy0Hw5nq7xFeCaPzgzREKlM7BDBsoxkBTEaYZ5NuPa509ZzjosTSdE58j6g8xr7MsVHAFU1KDQjKhpYUfopgpkpFShK41TPziPbNf7KzEjJTFUzoAJhSXkwMxEFEwQBFbDsUBA0dsk5B6AaFbyoQcygCqGugSvAGqgyY0Bvo4v72B9EBorIY8cmXhRwxwBSoixKZtr4IpTDvGCOa0u15ypVexpRWEB3+TR7Zgb5jKrzjM5tNe9h3CtqmmlKqe37/eC3Zjtt2yJSSsmAnHNVMwEiw15EsrFzDoBUta4mANjNu/39/fm8JUTvHCEys+ZIRGpFPGsOCYkQTRBEhJgLUF8iIkUwwtVXVm7Gp6r4bIkJhwF8dHxc1xNyIanG1HuHs+m0aaYLzuwRdc7QejAU25nuTepLix44hON5VwcRi8zoibr5obMtB9y4kCQLwnHfxihIlXcuZaDggAiBDQFVBvISgcuxaDF4BSIyUVDMudgjce1rAPQ+VN5n6VKKzoWUJHUZd5DQ5Zx9FYgcsDpC7U6YCSAj5NoztIuae3O5708sJ2/mALOiIkYzIhM1zYaOA1TzXo4WKXGg6V7rtwEmrZD1GibBkwBq13YxS+W9EdTsOHgDI9Kce8ldao/72HrMFaknDsF57wBVNCGZqjIjsxPNZSiJGazfF6u9pk8h5S5+ap3765lY9rXX8Ym5fGe6+AYEvvnXcVOb2tSmNrWpz0YhkgJkhRijUhAtCeAXaC/PJ+kZPAH+/SwdPgMuiaY1mEdEjFAmbUAZoAKCs41VQGUGO0oTFdGAykeaZap9mM0mAPr44MHdRx+xLt55+3vbrr91/ZJJvb0ziX2ed33K852mMIxFnieSRQ0BnCoiWjEZQTCywpCgyvJy6JNgzOlxSgaQwliOGX9ig7WoomWDRJaJlAnCdLq9ta0gdR04VAJU1TPFGjkoBUSPFNAIyAOyXWQtuMq2nZ+VjggKV/0k1tFL6Zy01QNZZfnG0WdLSHk+yuwZ2/nObFzIvSXrsgwGRMTY55OTk52dna997WtbW9sv33oVAKJI3yUgBOLFYkHOicFbb/3gj/7P/6uuJ9/57usHjw5v3br1e7/3eznp669/r/QEMmAIFTPHro8xRQdQZI3OOUegVgglV2jescSMjQplqzD+tEJTnz/McZCaKRIg4JJXg62trT5L6mMz2b524wqYf+fH7//gB38Bu9X//a//1Zeev/zf/Oav1SF86cu/eNzqdP+5SNU86r/61//78cHDK7uzz7/6UsVYuUNmD4rtvAOBv/t3//6NGzebpkFm9rzoeyt+qgDETDkVMnK5xyVkEhSZ2LCkEfYMVFVVNaly0tR3i5OTd9/78ePHj77yla8g8s72penWVtfGvk9tH9t2Xuip67s7aNB28/b4MEl3/4Mf+7yQk4dbASzHQIzo2IuhN2JGjbGftwvkAL4Wqq499/KrX/lbPTU7V18w1wC6x8dH7uiI0CxmZM/ekJyaCGjftkeHB4jwT3//v318/6M333i9DjydVZ+79Vxd1z//i7/U971zLsau3Ms5g5oQkY52LOfF5Kvto2diTp5E8Z1ZpHgW1Hf64rlhb+dQHwBs7Fs2talNbWpTm/pMVYwRAFSBiFQB+QKw9xlFvHjmAEukXpmCF41fyUyG82vwRog8/o+0XDUfCCiNMYom51xV+eAgp5Yhzho3rSk4NY0nR4dZovN+srVV5nzFqSKJFNNIKcBM1Gzg5VQVtIQ/D0JQfUKtvmUgqoomqoNJjKqCZDNBEzNBFQAhNHY2SEfVREwVipejAQM5Ig/sDBmIgdiQz5umjKlfpeg8prqwRrDHn8pw1UyWiBfpLITDp9Zq8t55m9ki6VzSfapaTychhMVikVImdKqaUu66rmzjvWfvyfnJZGJm3lcHBwdd15mZc774vm5vb6eU+r43MxM1UefYlsESVPhdlcLs0druydj0aIoCF+3zE04b2dnzv1zsYPKG0Hax63ox5FD5qulSZ9CLnJB1Bw/uTqrm2tUXJfu2tXoydXWVpFPrprO6j61HcoCenGXr21j5hjA8enhEFADYgJKYIgChc7wSd6FmUnxaz/C6DKcYezabee9ns9lsNosxFidVRExRVKFt25yzC3VdTabTqfZikjR2luee2kDdrLbtqaMcLWVUh+qQK/ReiBbtCbEimkgG4mTYKkrYSjw7TNRTEylkQckxENSsCmhASSVK9iE000moq9lsppYOjx56hr47AYk1o4cMAMycc+y6DtGIiB0554rl0rDUMl5xw1Nl5k+TLPq0e2p9SeVJmZmrmHP52N+wfJva1KY2talNfYZgD0CMERFFldiLGn/mQN5TZlQXvV4mo1Y4nkFGiIpDzLoVFm99doXLRPMBUABMJ5MkcT4/VokHBw8PHt6zqVPpOYBjqKrADtG5LJZT4pFWKlo+kQxEaGwmg/OFAZ32p9GqbvMsHBoNZlYtXgYHSBgR7RDLJsPPaGhaSDdmds6pEpe+MiMmh84ZsiEjMCKhDakJus4E4JlepQH1rWnVRsS17j7/bHYUKx16NgQVftJU+NOOkOIBs8RUBf6JiEgWsMr769evV6EpWJqI6qbpuoiIkvXtH74ZY3z3/fdv377NzK++8nnn3HQ6+/jjj51zKaXJZIKIdahijDlnx+icE+ZBt6max3CLASSUy4Mrx47DBH1IpkBQXLNnNTOjtfPABrLC7ZSAxvl8PpltV/W0j3p8NF90h++9++E777w3D4vnX7jx4s3p5z//kvSARl2bTlp66/ZtDUCOrj13dStQznE6bXJ8ZJa3ZrsvfuFlprC7c1kVrly5lqJQxcy+WIGmLEDoCcCg7PfqNSKiJcD2IRRk2Hepb+P777/PDCmlmzdvMvP2dlOCA6qqUgRyDEQ5Z8nWx45I+/a4XRyBi/38sfdG/SKgoVrJnzdFQehEuO+arZ3gvLpw44UXcLaP06vVZGuenJ/sJnDdfF7Vk5oS9CepW4iviBwwS0zH85P79+9/+9vfiv3io7sf5Byns6b206v7lyaNr+t6sVhUlffeF0a37/ucsoigWxvtRcJd2hqfJOw8M4DpjA/vMz3K1t69MIr9KbWBfJva1KY2talN/ayiu3HaoABg4CJCBHgUvSD7iTue50lwkteZPTv9k05VZIPFS5miKNhFE+7TDZ5p9y7a/gn6wJUDeqYDXxP+LT/MFMghIqiq5oiIxK7ynNTlYssOHJqaiIChF1EOzhDVlZ4kNUM0qlQkI2HXtYF9XU9yTI2v52B1E+L8IebH+vhH8uDNjz+Yv3R5F5TEtnzFUQWisLPKUYZdYCSinJOoqRgZEQrD0nuRzNAMxBhGr0swKQdWbD7K5B8Hp5Yi0DUA6HW8fmgqApABhSA7UoTIICrttObaoSPODtkDAHM9Aa7MAoZthQn4qVGtUCkHM1RiJiZCBkbgwWIEEACNSj8kmaqqOCITdcZMFq0DSga9941oZKxA1GS0nDERSVFbtZ48MStSTeQQqCT8jVFh5XhQi8DRBAgR0K872awq6GBFbjpkBjKNENgAAWlQ6ebRsoWZEcjAYk593wdwdb1FBFeu3VDVed8jchVmXS99j75uHNv3vvPWycnJxx9//M69uyml3/md351Nt+fz9uHDR9578GiigNpJSwxElBWBgzPNWbKpEBJ7RMykIkBIWy6AirFn9gyGih7QAAkwIENvzmqPrvI+QRQ78rQDFkCqCh1j73Fx7GaBSLuOJYIsmgq7HF2zHZWN9oT3uK6+/51vxe7h3XtvvXf7W66/+1/8yq9cffGXtl/9lb7HY3CW4uGdH7z1H/6oqeC1F2+IMx8guJ6Zu5y6rr++fe1v/pd/wyz4qvFhEtW6LJDMOXbMIBgALWpWIGIiYqYCWUFNAbIkR9R1CzOb7GwTQde1aCDqP/zwTlVVV69enV7a379yPcaYTaP2Jp3zTjWR0bT2ZhYefACW49EDOrzfS39ZO+v72pEjguBUU3B1u5hPJhOTdABXo2zlaZX97LUv/3qYXY7m3Nbunkg3fwSq2yFIRsMwt1niZtYESf2kdnc/+tgHPP74/T/85/8sVHTn9js+0Be+8IWU0s7N67u7u23bLvo2Wqqcb6Y1AHjvSVFEQMY2URt0yEN4JgGBI3LFWQmBGZ+ycrESbDoqC9bxngIAD+97AJDlug9AMfM5nwwBAAwXxLBuIN+mNrWpTW1qU5+dSqVFCixnAABVsGfGUvbkBqoLN/hUn3YG+K13Z/3kctP1IHg8lVmNwjPVNe+TQkEUySUTEhCCESEBIBJiUcMiEYUQiLjwPwDQ1JVKq5K36+YAwMyKOK2ppkOTGKCqqYKIZcuFIFSV1Z25AEivJO8VhnGJipd2nusJDcXz38bzhmZABgggmgiEIOPAOhAiI6AAigKJoFnJcFACR6SlNYzIdBSMFVkaPnEYLGnQ021WrDjXeAtUAB23Z0QaxKyjrWA5JyW1DpZ81+DtUi6cro6W5Z/nc/YAQNaFhctaKjlLQ115xXtfuZqdQzI1Lb8rpjEnDmGrniXJZohMvgpJctd13oe+S5Om7DybmYrxeFUVAAflLSidYlRaOsaeJmWfrWWH4fJgl/2HAqYIYKYFhQM4AEIzS0jC7MFhirnrMnETc0KdT6cVQDeduNqx5dRMvAilJDmJ903qEzEaCIK28/l8Prt67XKMfYxdVTXHx8dVmDgXRIRoyNbLOTFzyd5bRdqgMly1UbxazoOqRtUQAjPGGEMI3ntJOed+Npu2bdt3bVNXfduFujLJWcXUFKzcP6xGiISKJozomcAU1AABNBsSEaWUELiqKmRnEHtRzYLMatj1CRvDwEiEZkikOYuIIYlIGS2HBw+vXr2qmieTum/nXdfVTVAdNJzOOUQUka7rVDWMRGXhLYdETaLzy1jj7fuUJ9UnGHVetGUZYcONoCtZHafWLGCf9CHDCxvIt6lNbWpTm9rUZ6Co4IfFQgrRkbOMMxV6OuY7j82GXzjzuv1Uti7nO6x+snYXsqfBPytQAYcJK4AtO/fKjC2lhIjee3IMBIRGQIRDADig5pyziiMk59DATBBRUb0DVftPf/VNryfx+MHRg/sN43NXriASMwPiMAk2UzVRUSkgBGicI5ppynlIgdfiCWNipyfHwMiWer0iSpQB2tmpuYuRlEg/xGKZgVgaNhEcgiMC9CHUlfOeHVIVQp2yMHn0AcCzr4g8IBORIVHJVSMq4lY453hpK3YUiEREoMvONDrrCoEKg0X8SlfSMJzGVkA6FQECKKID0MFBFYdhZwhjEMXp+TnnvLraN4hnGsmWbxVtp6qW5jEiqqpKBfsUEQ3IDIEqj4Zi4Mi998GdN954q540f/Rv/3ixONna2vrd3/3a8fFxCOHx48dt2yfJDVfF2gdGvaiOMfdFormaTj7gBLvwljgFeLC0Q0EEA8W1fHlFMASn6kCzJvCGnoRcmNbV9DLw9p07Dx88ulv78G/+jz9I/dFLz+//2t/+2316+A//0dfaWJ2cLOqK/vAP//D+R7dv7O++8spLs4ZSOunbE/IU224+P/7H//ifBD9h3+zuXJ4vUnFeRSYmMoLVnjJEIvZmptkUrIzCrGpmVVUBQI5dCFWOqeu627dv3797Dyr30vMv1O7azmynrps2xsOT6OoqmiCZmpHkPO+6nNBg/vabxKapA1nUHgKDd84zgVnss/c+1PXRyWJ++MBVzc1br+xfu7n//MuZmp1rN+cZ2ygnbVdgPjETMyJ3MQERGTZ1eOvN78fY/0//7H/86KMPVOK77729NZu+9NJL01n9wgsv5JxLmmYIQUd7JRsIZFvtHQVb+qnws0elX7z0s6KLPvNsxAtCdk5/kQDPd37ieg9ueWUD+Ta1qU31MzKqAAAgAElEQVRtalOb+oyUAizavqRlqSqzV9WnTEXWHDuflnn+xA1+ArD37HV+z7HgOrtgYRsR0EANzAoZUARXIiIFoix1gEOXHRGiEDCh0PD7aIiSs43RfCpaEJ2ITFC2Lm1B7iX13lETKs0LH1yhsuyUYjIZgKeaKSISjxJEKfaVyz1HAKBCRZoU3FIou/JWFsHhBA4sXyGJBFs0QuCiuHRACOIQU4pAAqxoQtYguOK6oQYGpOA8erUSNgDMA0oqw4af6XKcNXRBYBj8JpfYT2HAAIpoSEDkQHVcfRihIw2Nh2ZGhGarnU1YYgvtCd1Q551azKwExK2yqcuGulXUB2NnnRKlJOzYCEQFAPqsW7Mt52v0DEy95DbFjw8e7+ztd30i9icnC2bvnCOirBrbtplUAz1roGoCqrZMBxkWEZY7ed7UcbhnR8g38PEj0brW1TnSO14SIzinQNBp7vrs/Y7DmYhj7zW3jw4/BD0OHCu2wGThShfJ0Kumtm0fPbjvHZq0ANR1cWerzjkCAaDOtiamXDVTRNenvDzDREhUYgN1PA4GMGSSnMupI3aIRgA55+Pj462trdJEKphzzovFQsFy7rZ2ZywgOUpPdaiIIYIKqfcMkisiRjGJ3lCcAChwBjCSKDmppgzofdV1sZlsI/suW69UN1uHnVbJdtGZDyd9yhR8M/HexxhVWSX1OQFISsLehapKx3lxcri7u704OV7MT0R7z67rFgDqvRcRZjazlISZiVY6TtEKKluivvES0crglCfcOLb6w3gf0dk760J8aMvVkAupPENb0eiv/Wuw9tcN5NvUpja1qU1t6me9CMZEvpwzuBqZ0JRowBSfiLk+Ee99KmB25jMvzBd+hpSqT4Yfq1viOVUqUSHTzn51ce8EJgUzkDEjDgHYzNTQe0YiSdlUXRW8c4vF4uD+o7mDg4/vBeqhP5xVbjK7JCKO3GjBqIioiABGRLruwlggB+OZMLqLcDsOjNAAUcrBmS0P0SwbFDkjGaCaOlQowQwqjg0QmJDIIVaIhBTAzPmafYngc6rDPN6wZNMXt0wyI6MLWIgLAwMMAdEjjkF8p9dAV80piMgMwaggcUQ79SxRVdUS5V2ke7ZysZjoLN2xzvIV/nbg0JDLGVuZjg9fMSpIT6fXiNj2fcq9Nw51Rd4hkEf48N69k7a7c/vu9976wdH85Npzzz9368W6rnPWum5izCmLpIyIIQS/vRPbBZINak0c9JlqekalSXY6+7aV3qthDDCdajsNislnufRjRyWYDs4u0kcmZubsjH01mUyBth8edSb9nTt33v3h6ybzV27t9/PjK5d2br3wwiPx5Lc/eP/Dhw8P+kV7bf+SppNpjU1FnjhL18e+appXXrnlXGDfVNUEjJyriMmARWS4WCVDvvC3ZoiYhuhEHo9loMWapgFUM5vP5x988AGBVZXf378cg4plybo123Xmk2pSoSaYZDPpFsdkJotDOFmwgfbHAOrRnDMHwEAENQB0fQ6hzgKPD07M1Vuzy34623v5S5PZlp/tmJ+ArxGoi+nx0XFVVaBSgkycQ/N0dPQ4i334o++/++6Pj44PT44fS+4A9PrVvRi7/cuXZrNJwWzMjoiIKOcIhaFFW32UjeS4rTw6aTRwedrDav2vuo4DeX0zXgeEcCblbw0o2lk9tm16+Ta1qU1talOb+gzUmYm5AQFAVih8x2hB+cmw7akdd3+diQ4XYrwnff4TX78I76Gt/LxyRMsM8dXMYhrLwACUgAlslehSVUOPQESEFOq6Dt7P5/OH926zyZ333m6c3ryyfe3KNZAIokCQtYg/B+WrFS3t4NiuZkM8t5lJmcrrwN4BQGmjU8trDYeFN7BB5lhmmwWboQE6JGNQQ0QURFUwMUi1I++y94QAIXjvKkKfyZMLjpB94/zEjBwHRTpNUFhbEtAlyFrG7C3RnEFBZLa8CjgksPMp6oOCIdVAbdnLhwwApnRugK0wdeXyqhTrIDNzxYpnRec2NmeedjYuf31Vvntm1ruiSj3VJm5vb7fdPOa+T5HZsXe+cm+9/UM1/t5bb/3pn/9ZVvnN3/zNy/t7jx49enDvsSqoKhgiO0ZSVTDLpqjGaEMPJgKQFSKTAG2FwSOD86ashen13ifHrHwK+UTUbKmzhaXjklnlAzF1muZdYp7Uk+2c67d//BYZvP3G9//yL/7Uwfw3fv3XLn3u1nPXn/vcq1+cN9fu3fv4o7v3v/XNb6LE1z5/yyFuNwzWocHxyXFd15cuXfo7f+dXJdtsslvVk9hrFCFkNSXHVQiLfgEGgEVqSoBiBpLJex+CF5OUkqo6R8F5AHh8+JiIUtf/8Idv1aF6+eWXZ7MZ7VSzZoJRCb0mC/XEQHoQjxAI2n5umvPxg/jxo16zl940kyc2AEkKYoiqaMjkwqOj/riXKzdfrGY7155/4eqXvhKzYqiTQOoShcp7T85JSjqKiRExBPfRRx8cHR09uP3OH/yv/0vO+eTocdfPL1/efeW1L/exvX79GiLknAXKShnKsCQx0NrnGdolUzeMcLNnX6haHaXjOJeV+4jOrOiVFaUzCuc12tCWz4zzwwzMNpBvU5va1KY2tamffQBYUEufBJAEkBCQUBUQIWc94zfwLHjvGTd4qrH+Ez8HzxqEQNnVp4Pbc2Yya3hviVGJyABEhIgIgZlFTzmlJa4DAGKi4rIxCPEIgRwzmNNs3tdoOaWU++7gwcdH999rKn91Z+IpT4OvvVO0EJyiaRYbZolDB5pZwhGSiAioFnHmCiLF9QmZjC+eHmUuDX+ANnRXlsjzQT5IwGzsER2bA2EgJnVknhWgGAWSIpsLhiGrkTCqU/ACXgFLj5MZESOBEcOIzQoQNQIsgQwIQzOomZUYeSyZ94hE3giGpAdc8pFiK54TCFwMTFRzlqyqZqKIBoqr89oBUgLash0OzuO9JV83wrlxdrsywlcmxMO7OlCuSFTQKfVdhwCeHXletN3Ro4Ms8P3vv3Hw+OTweDGZzdRADQ8Oj8WgqpqUMiGllKuKgTCnLJqGsTQchqkCGNC4xKCqYoMactjJAoTXx3bxE5KxgxF5WJIY6MoxlV7MDCECxz67yaXJtDps48cfHnoXj0+OWRNDurwzbfzs1q3PsfPYTBeAx1360Y/f7Rbz7Vnw6GYVOKLUHxNmlfTKy6+4UF/eu1KFWWRV8Fkom6oCOip9hvOuLUrdsi8jwEDnvQGknAGtRFCo5mJ5slgs5vM5Gdy6dQsRQxUm02lnkBM11aTtEhFDTAo5S4faIab2w9uVM9ceozwOAOwtJ3UM3pEAmhKSy4bRXOyxuXwThGn7yt5Lr9Bkq4MmQWL1xgygWSx3PTEhIiM5hMeHB0eHB5V3//Hr/898fnL86MO+PUKEq1d3mS95x3XgqpqWlQ8iYu9t8F5S772Z4sraAYw64WGFYRiNY7vpRa3GSOsWneeebaMlL42IbjnCsdjMrj7+Vrtkz0O75fPw/H5sIN+mNrWpTW1qUz+rlXN2LohpEiXHfVZkD8iFKylB5I5IV8DVp01ZuBD4nYFz67aZF/zW8kWyi+YjJSLCLoB5FzrGDEgPLwCodjqFstLixYSSTmdIhQ5SVSLHVlAaABIAqiECIZIJ1HWj0ntyuT1xZPPHDx7de89yeuX5a6ApOPCE5llEFHEUQ5oZmCGBZRM4O7enZfPPoNI0LTpAWEuow1U6yAYUqIZINkgfHQbNBgqSUnAcGFFtUjtQaCZVlp6cZ+8NWAGQm2SM7IzqrB7II9c+sBg6ZlHLloEYxy44ZCoixbXJ6EoiQpn4kidybKIAWFV1Sn2BPzAybyX8LsXsfUCkk8VJShJzNjPngqo69jnnZYsdjKQmLqezXBxNl+NpBBwDkhswcGEdn6QTLn2YIrLk+gZZryIiiTGAzY+Pf/yjd0TpT//9nxzP+53dvWs3nvNVnZIiSo45xsjkgCGEICI5Z7SypGKFClUzVTEjZreMS6PSrlkgneqw0DAOAmYmIpNC0VrOmbyDJEhUIiWqqionXVTBzDFplt67tqMtfznUW48/ev/Oh3frQCeP77NGTYvdrUvT6fTG81+sphMhOEgJXPqr17+5W/kXrl9mSJMKvXOd0cGjo5jSb/zXv7Vz6UrK1kz2OCYASEkNGJGyCiIpGKKpiekQ82gGzjnvgwgx82Kx8MEhYlVVOcK8m4vIwcHBwcGBJ/6FX/jyEp9XvK1i884QvXOEkkil6vu8OPTWVYcPYzyekLm8QLLQTJxjA+n6TM4jc2eYyJ1E6MQ9v/dCjHbtc1+6+vytRCw8IYaUMyoCoOXkmfq+Z7TJpM4pzg8P3nv7h4T27//dv1mcHJnNzUxEL21fmc6a6XS6u7MFAEkzAaFzoCal6RfYhi5dgHUOGRGX3i1nkNgqBntKbPoFQndbfvi4fmF07tF3Npn9SX7MK+6wQ7joBvJtalOb2tSmNvUzWcVMEopQEMkAsuBFy7t61lbxp6tzHN3FS9dP6FXDT/v5F2xgT/5FPJ8EeOGpK2CKTidRwESE4ABZRNBg4ivU9t69D2sHrLHCbA6ayhFAcFzXdfGy7yUDrHcMGgHK2nfZemPfuJxfkuRwJZ9OzVbdIBANrSBKwwJTABTYOQzokZJTNZDgpK4YrA6BLCOxFwX0VFfNXBnZIwTiCjkgBSBf+u+IHEIZQqXLjnWMDVwmIsC5dISV9Ast3I5IEs1mxuzGwHcmcghZFbouqmZVI2JEFBjp1vGTx5jykidCZlbEbUsouAr5VqbOF1ggnjfAWFq2LNMaUko5ZxRENC30poEnj4Cv3Hp1voguNNPJlpZlBUUCZmYiZBx6PnU1VAPHKTUwEhIRqgGU1rfBgaagu6qq6rrWnEoMABT8vAZ3V+5Y0xijp0AuEHCXzcwYMAFzXX909xFQe3SweHjvgaSTWYWVM2iqQ/SHRz357U7s4cHB/YOPcyc702rqkVkadikuunkXHP/8L/xizlo1W0hVqL3jypzrU4cIhITkEGlsgxUaKGBAAxFVhZyzqIrmZlKbmaTc5Tal/vbt20RU+/Dic8+rqnMhmzpHzJwjA6JxMfbR3J44iXZ8kA8fBEhN6h0oaxSLSNTnkqSCXE3U4LjrYwI/3fKzaVbevXGrMuemu5krc77rclUFRGawtl+YKAc3qytAffONNypPD+7f+9Y3/8KRWeo0tr6h2WzGgLOtifeOmVTzsEgE/y9779ojSXZdi+3HOSciM6u6+jkPDsWHxJeuKEHX0JWufP2EAcEfDP89A/Z3A/pm48LXggHDlGDZgGHZlEiKvKT4mOG8ONM93V2Vj4g4Z+/lDyciM7KqumeGpH3dQG40aqqrsyIzI07G7HXW2msxkRMOWS/jIhxh/A2TYVSf3j0pJ9Nk7CFWZJ4vchP1zcSiTONfZdoZkrq0rj14ru18oRnsZPcyh5cnyHeqU53qVKc61atYTtVFgIiIVMmIsrmzgtknqPNrQ71rxB3w2cDYb3H47wXwjz9da1rJnxFn4bjvObxCsFNtZqnm1+3NKFUElkGg0r//zs+ClN3mMgUWoiZykBRVicjM+uKkNNq3MJFDICACjaNlmBmmzli+GT6syAqTKx8fXqoICZi1oj4ojWpJDEVDjAko7rRzy84mYSWcJEgToqaF84Kk4ZjYk4aWOWhsWVriwBIgLEQQFhIRcXB1meeRe5xj07F3BMCOWfoFlVIIpZShlFJDz1RVJahG4RBDGtQAbLdbMxtKX/cm4GxmcGIdMaSqAgYIozr+H5ltzi7ZNYeKo7U2wmI6ChgkIiuFmEilnn1zr8JbLcwMESGWKLFNjTn/+Z/9y/Vu2PWl64b1Zgej3dC5e1SROlgImvX3uGbAyKODy2yGkJir5SVzijHG6EyqqhVaO3zMXjwCq0wE8zJkjaYspMrZyaE1RdLpnXfe3W79gw8++OUvf9qk8md/8ofCdnV5qU0b2gbSGOzjx0/++m//1zPBV37nrfOkasWtL6W3Mrz1u7/7Z3/6rwpw5+IBa8oDuq70Q+YAYRUVFYWwEjmBAOEpdMPhzm5EgATxYqHRnPNutymlwOzxRx+llL70pS994Qtv5JzTovXdDuCcLXHkoCaebfDc7S4ft5b56ml+9jiLtV5CIHMvZCTsIBC7BJIwZGwzd6YP2rv3XvtSj/jlb37bQ7sechbd9YNQ645hGNoYokpM6u6Wu+Vy+aN//N5us337F//0V//mX58tF23StglpER89eqCqq9Wyyox3u527S1BiZRUCG1WGGRrG8dzx48w+v5nQ6N3j03yrI+MmyycynsLr+13jUrlmM3uk/J4dbpbuuLcKffG4tdy4bZ4g36lOdapTnepUr2RhgnxGqOYeZg6J15Hh568a7T2NQo1fmT+dt+OXw7WXvZfboeaLbC1fDjmZruudMJOf8nRcJpm29I24+m9Y33erdhGJouD8znLZCg1Dph1yR6qwEkITQgghMrPC+9I7HY3b1FzE6ZtrGIoAnsk4J/5g2pOXGro3XjgmdgZYQACxC4Fq8AI5eyHuiXvmAgG4OAESiCNLW0pgTeqBQ+QQmBrRyBKcArM60dwdZIpqqLSn7c9YbS6FWKp28ZguMzOy7DCQV/hUCUA4Z3czEEmMjXDQpBUGj0pOYj08u8x97UcvDGYiN7t9zU90B45Jklt2HK5J4OZp2jFGwADkYej7Pudszl3XkYuSWkEIMUpgEm2klGGkX5xEKhw9RGCP+JzqI+qpGncb6mSpVObzWJVXF+QolyXUUb25THAc53OAocSBRYiYCrMo5bur5SfijRLykHMOwk17lm19dmdV3GKjfd83KoouUmmDtin1m4GJ17venHbDQBx3fVksWxYGqGma7DtmVFaLR3ztlegcp1DBwkoqAiK4KovQ+WqR+13u+67rmqbp+34YhpytOGlB0ERE2YqVgSESKSAnLiR5ybbtr0JeM1ngEoRYQkZ0kb5YCEE0FdIebmG56bP2FDKXEJ/vLK0kc3CIBCqDtyFFpJx3PnQhpTaFnH3od0FYxEX4wYN7282lFc1etF26e4hqhKCsqiATrW/Q4MQkQlWtXUMjazJencWVoz0nHj8uc6XDNULv1om7a7hs9vgDUgPZKOw8Jvf2H0z9FMXEdfX8CfKd6lSnOtWpTvUqA7+pjegLWXUvxG96zJsU3y1sGx91Fr85v3frQOCtbcwLnwvXwd9cTzkfSxtnYIQJY44Dk5EzkX/xC294yR9/8N4HTz9MsvvVL3/aNr5I+vDNR+Ro26USA9R1nZn1ljkeWi9gTH046s+q78lYMn8xdF2aJdVjsAJAISfymjYobEwgJgGFGIRdOLMOGr0JLOwc4abELXPqsl6uy/IOa0pTxrqQKDgC6lQ9WkBccxrIAQEITDg4qsxNU2an7si3EMhEtfUPqnVUEmYQDkTiRiX71dUm5/5y/bwfdn/+Z/+yHkZFmdXImbkO2hERMdgZ7PuEw2vTUBVTV0EpzegO5jpWx9fMOeueyNwXtOJSIqJC08hcahbL1fmFaHr3/cdVcTkMQyk2DEMpJYSwXMXJXoYrkKtUnsMI43AjmIngcN2fQK8jqqN57giJVZWlDsXdeHeHUuYmxCAKc5AJByUmR7++3G767//d36o07njt3iq19771zW87kzm+/vtuhP/xf/o3ytYu4pfeeC2U9cWyHdZX2UpQ+c/+k//00RtvbPvh4aM3t33RmLK5O0UNImoa6ofIvYClWkQSoTKRABisGpWEICHBzD547z2Yf/jhhznnxWLx9d/7Wtu2zaJNKe36flw/wgIJkSx3Ijxsnq23T56+85PLvLtIGniAFycrUIkauAVTalp3en61vdoO2p59+Wv/7GvnDx68/pX27qPOpFle9A7WADMQQoq7vmfPArtz57z02x/+6Id/8zd/A6LvfOc7/dD1/Q5luLg4/72v/s7di/MednZ2BreUklk2s9zvmDmkRMRgYRKRgIq4R/tOJ5IDrjtCfUdGmfvZxZses/PQyOkTNPsJbrutsfNs/Pq6hvlF+vbbAB+dhJ2nOtWpTnWqU73S5XARcaJhcCIGmHiMjPp/qW7M8vFv95jH3/PNbuaFXQ4mG89bJvpG2DqzQxxbNR6JUCYu4mG7vVI4ISsXWJeCIW/a5dILiMiGnjQymINqjE3QwfMo9/IRMPExyDxSlx69pLHRIzr4NLDwIbptdKkBC7hSRuQsiMRuvZVepU+JYsNCLEFYgktiXpCFblg3HolStS0ExEl4lJ8SiPc5cnu94shLvaCtnIeD7ak28yJCzDIl18Od3OFwOKuGlBoiCiG0bStK5lYTHVTj/rBmZWydQcw1nGCMYWemvRdoRW0zmLR/nTK53mAe1E4z15l5Hvro4CKSs4Mpl2LEEqKE5O45mzsxS4xiThJDagIwjO+YdEJwvHfimSLLZYxpw4yQ2WNjdwlBVUEYudDpRRrB6fAK96dFVZWl/m7NMvRiyfNiGdA/3XT54u7DZUy9WZOWujyTGH710QeK3A3Pqd/ljbz15htiRd3MbZES3FNq8mB3L+47qUYxcB76FIKmBDNhAmqqPNOBesV+4JBJRZRdQFyGbUrJSxYRVc695X64c+eOmeV+KKU4EbNWoWjTROp6t10MShjIO9csKNZdBTZDAQsZYlpQEIdbQTFjCRzIOMTFHZPm2S5/7cuPEvSq63a5NItE7IQylCLkjbKKdLsrJg/MgG922/Xm6nJ9FRTLRQJ7u0gxBpDmnB0mQZkohOAeQwjMUu+fIGKGskLG9S8Yh/SmDEa86GboNi7Oulbr14oDrzmvAFVe/ZlupPvfu+Zeew3c8S03mWlr6cTynepUpzrVqU71ilZtZ81cQ4V8w2jrSBOY+bUjFvBrzvL9uzkPLzg5dN1ZdGzEK+rz6sVRY9TGCDpWpaBMjjLsPnnyK+qfRnV4Fi6padjHcRyDlx4cuLhR4JsAqYqyJpZv/+xy/KoPRin75PLab+6PJ0JMUIIwTc6gIM+MrFJEsgQKMQqRJhVaPnu222w6Dqs+M1FibVlHTwgiRkW3rCIVWamIzxxZtPJ+Y9bY7DSOkKbO+mFKClchdlEiYisVtdQfR+bYNG0VxV1dXQFWPIsyc5hPIs39LQ7XCA68bAR1ml/dP0aIyGcR2DcT8GZyUKLKuhjcPaQIhhUrpXjBervZbLJIcncNCZaJKBsiGZzqaB4ziEeZn4jsKcfDMxpGm1GuueWonp3MbLmQl+og6lbFhMfhhHV7oAb0mbm7BAZxKVakuLttrpple/9cbUln50HbFK1N7fkAfefdDz9+/N6yoSZCme80reQdo1CRh3fvvvH66/12d746W5zdcdE8mKQEIIRAImbZi1EcATFjD0vMmWFTnD3XEVaUkkvZ7na7p08+EZGoYXn/vmpUFokCgFVYo7tbzcdgXkZsLjfFOV89sWe/4t2VWC9Sgkom5xAGr/km7AggZPe0OH94Z+m6uP/aay6rsLy/6TMHKVb3BogZZMaBkL0b+kb85//0bz3nn/3Tj3/wg++tzs9iE9qSUgqvv/aAbBea6GRpsUQxYlXVYchBdFqBdW3TtLEAMkzcWE0t+awi+blfSyWT6QZtPn7i6sEnNfNL7m+3gL0JVX4q3qt1gnynOtWpTnWqU72CBfA0NkREIMrFSPS3Cinr83waPvwt49gX/xM+Be9NM3Qvy6I43mv3ChmEK/UnSrpeX7KVx08+euftnyfevHG/EV8t21B9FwkSQjRzOHNQ2GDyokbwOnQBsCfE6NiGgYgE7CNmnFSeUsk4ETIZMwsgzAFEUWMMrJoSxcQiYbFoiNrHP/3o7Xc+adv7Z3cfPXw9qEZIYWbDiJCqMSkJk0BEGCwiMK3NfoVgN9Wze1UkaBxUm4bNMEpQCTWpnIhU1Z1CCGaA827XEVlsQts21fqlgsZ5vBgzg7wO9fFx5h6R0SE1HnAKIRxcDWca2ls7XZsmAvd0X/1rlChBY4x9yZvN5uMnz4fBnj17tl4PzeKcWQJz9Rdld6+fMydmqEYmr8kZdDwrOMapuWM2L7p/0lLKbrdTRtWLEhyCvdfLTYBaSpHoqgpS74tZIfc2ahk2dxahXd4JzTKtLhAexLSE6Hrb/fQXP/d8+dbDswXaVUjLlJpm8ezJx195880/+5N/sVlvHz58zUUL67Y67qiktoEXwEKQQmAGi+59IwvAgE9XX1kJYlaGoVw+f5JzfvLkyWKx+OIXv/jaa6+NMGZMlWBCKaVInZYTycPV1fophPpPHuvlJwtkEQuRNQUv0KbJ3WBwK0zEOQ9DKQ9eO3/45peLtq+/9maHJIt7m2EQigYSkZwzi8eo2ZDaxrthu1n/9V//9eXTJx+898sf//Sfhmyr87Nmubg4X3zr979R8q4NYkPf5wwghdGBKYWYUqra4Jq6sV+VRASfk8Z13NdnxJrvP6zjuorpxq4T721jr+3WTT/R6YfXV8J4hOM74+GD8zlvrSfId6pTnepUpzrVK1jeg5U5kCQj6jJ1hS2yiTuP/itCIi4CsjBrJvj67u+1HoWOsoNpMkR5Ge76PJDulqe7AWZnUiXwTUw4f/lH0QeBKn8DggRWYQHYLJJpzjIamEQ3zh40Se9DG5YiMQ/WpNBEzdtnCxlErlZ4/1w+4mG78AfskB2sESMBcXYTFVICijP0kCUgIMDZAaXm0L7XjrCaw2C8NESopIESMchCZggb4ogj2MQBGBcJlK1XmDDIigbRsg4a2URUBOxOBGXcCfJGdE68GgbLLBZliEnl7lCMNbiwUy9iRhBJKtGNo97xEpVVEOown5SwzwDf45YQEgAzWA15V2IywDQQO+fBiCIhemGlGFlcDWWTEjMPnjuD37v7mpVBpIhaCMzibkgpmNkUcSFEAib4JIlUGu0LIQQiaF2ZZTrfLERU6tksZAKGs5BKbZ4d7iWwVxhicNByiL8AACAASURBVBJVCRB1dzZWSSjCHggNPMS4MFPm6I6zsxWRZ3Z2Exa4MLNXUFAD9ISd1ODEgTXQGLBhAirBplTuwOw0RRQ2MSkbwRmFqRCZEBPclRmUnFIRcTMVYneCuisjS8lCfVMUJUQDMUmy9uKpSxPunC0fXXUYQmBmQS/ddqkl5b6NGtEreLjaLpJ6kGdDF86Wa5Cq5uISVETBTA4mdRJzUOhVIgUQsbubgxBUtB9KXCzIYJSj2MVF8/bb7zKvut0ni5hse3nRQGydOZgudh7QnjFpIBfaLdhk++xiEUN+j/0DW/dL74sU4thlI/CyWXW20VyUJZiLeQD/wB5qTJfhC0kfhXZ1xWfcLlhEWnHOPuy4oG2Tipa+XPiaM7quC8pkVkqJbQMY0Ddx6bZbpFW33aSUILEoovallOyF4IuzhXvdf2AnGqW7REYwG5g5oOIrJaqWvnp8j/Lx63RbrFsML81m2EewkPsw3zIAbmoTQNNkr+5F1zWIkm6xh5nPLTOO/W1Pjp2nOtWpTnWqU73StR9j2ztvCD4Fnl3jl14OwOi4b3hlTksFV7PotKnjmkRrdLBYCEFC0CDMKfzN//JXq2D95nHX784CLxaLwBRYsgrqUBUdtFWBxWHT+fQXiEwFx+3XfN6M9iovOLPUVPFqHaFBGVCFcFBwFBPRGPQsnlU9XvauWYTlqtl19st3P8i79Q9++PYvfvnR6u7ZH755L6W2iQ1LMgz1BauMXCVqgMBMaFoZur3X6NELoxfuERCRu5dS4OzRmUNVXdbouX4YAEttE1I8Pz9v27Zt2yqGLO5uqOAmpbR/CqcDZVdQjjYd+GYQ34wjZeXRAaO6o1BNuhdVESYSMs9W3HLtncdYeSJWFjnM3U1PgTpDOLq9QKpMszrKVNLGMEk6q9hzWmmqEykkWs9GjYMPGkIIBI8xhhAYIQSpM3uuOo6Y+kHuO7sM1d6UiWh5dk5B33zri5wahOXFozd3OX700a+GYfj4ww8vnz0uyR4slUMjHJjQtsv/4D/6j1fn53fv3e8Gh7CosoGYfW4wWy+lEcEE7MQ2WoiKsl3cvePuUQN5/vD990OQx48fdzssF+0f/3v/3Idt08Y+Z1PEEBKHDLdiqpSUI+Fq/Xz9ZL30jy6fPGUrbEUsxygxqhGG7Y4MFYIOfd9veyH+5//+nwJ87+Gjuw9f652bxXKXSzGIxi53IrJYLTaXV8IQUO7W//C9737nO98B/Lvf/b+2u7UqP3h4X5W/8Y1vhCDuroGLDcS+2+2WK61bGO7e930VdFcG/saY6C27UcdzdNNX3q8cedHu1VQ2v+XyDe7uJb9+bFH7ss8m3whLBZ8g36lOdapTnepUryTUq3I4qUK8Q4bZS2MN5iaHL/ANf+kTfp4X+BKcQJ/mVfCS333ZUf0W4LdPaZvBvwkakDs7EVSYYV5MKZduu+VOkc8WbWKrfJeRiQQHVWOGCVfXbOYRCYwndg/AJzBy62mZ061MROTMwjzZQU6+Js5FjIHCbiCDOzuV0lsui/PzwC1TKEVVUy5XxlqcNt2OtyJB3SGSNLXBiYhYg4iwBLASCYGhzLddrzEcDMTMPn5D8/yGORqxkvNQmTphURIFHyL1QorL5VICq2qMsWkaIjIzrzpJ0YqqDoEQc4LD91OI45zk9baYKzc4G4XaT2VCqMbuUZ1DU0NGARzEHkIgUCmFRUKooj4H+X7Os0I1Ea4xKGPihAgAqxnqVch6SAWZLPZl9HU8dosJIkVZVJVQnyIwfAKEbEIiwlJPguGQjAL4tL5ImBVpOdiw7S0GShpDjPeXFx8/eSZEVjorHUU+W7VtFLJiGV1nF3fvakwkQYLVwcIxn+MW4W4gYne4Ae5VOe6sqgpzswwrzJxzzjkPxaPJxb17sNV6c+kSK+samciKwCJRYosYvL9cP/8k4sr6TiuzqWClKCExd7ueiIdsrJwhOaSgqVncKXBuFtIsI4mxQCOxdNnaxWq9Xq/X66C6XDTbzSY12nW7y8unQ+523abrtotlG4KY5Zh4tVr2fT8MHYAYtWkiu8UYiKjveytFJIQwXm5m5llwwlw8PPF183hPnwE/Hm8G4Jt7Oi+qfarqi26Gx9GTRLflsH/qDXb/sBPkO9WpTnWqU53qlYR8+/8WomxEB9uFo21q588Hul74c/wWXzt/6gM+tWG6HQ2OFhtggJxIiEmJjZlrBsHhbDAJ1dAtFyUqOXuXaNhunqtvz1osm9qhQ1TIAWZlMqs93VEquPAYw1bz+SZPBdl3avte8AUxiZUscmKu8kUSODurCIkK2FnFk4iyRwWGIiGcLc56KwAN2Ymbx09/1XXeu4UUXaGicA6awCoaiUhYHWAn1TEXDzRynuAp5b0KTas1/9i9zsnACfUdWVlIBZAioqJEVEppmmjku90mWLy4ex5iVOUQpEKOoOBDxN/BAQUTGVr/Wk0vZkHVfLwwMMlmK/gm7C8tpL4pQiUhq64WKoGESINwoNE63wLFmjGIauihLnKwWASMSEAiLMzwMY7c9xTf3gLUq9yVyN3dnSBMzszVm5RZRVgkeMkVQriZ8e3AoHq4ADwtIal/mLlIkphW9+43qyVxfP/994t9qNKslq1gCOQ+DCouoIs75/cv7jfLCwkRrCTKKiIjnXUA0rMKkojI3ImMmVXDlMFYWGy325V+2Gw2gJ2fnd29v3D3zW4LILtyCKLRDAQLKA17KNm6qyKZbSvoaBgSkaqCshtcrJGQsymoSYsuu0ls7iyb0Dhxc/FA3TgtOycHO8FYQGJuQzYiUokq9Pz588cfffTeL37wi5/9eH35ya7bBsHZsrlzZ3XvYhVCQMn9dsPMKWgphdxSUHerOxJcEzNG76JKxUvVtB88dVivXZobU6N+7MtyoKBvpkS+aI9qYov1pYOp13/4ksS/Ocu3/8icIN+pTnWqU53qVK8o5BslnOZUih+MJ2ufiFGLRse83607xJ+hO6HP797Cv9n7e5m86gXPxxV1sdQ2B4LRDLOaVRom2MCkrByFipllynb5/Mnu8nGS3G+fB9qF5dmdi3NFSYskIMuFvVo5XJNUVU/3PZfIex/K2Tf1u9GSZKQLZHT9pxFWjYkNYCfmShIyOdyEiOEKD0RKHplTG9rl2Wp1PlxusjlLeH65+z/+7vuqd4ZOXUBCIQaRwBysWksGZRGUYiBhCRIgeoT3mJhBEJJ9xHjNoOPD6zyquR2MMMWgqZrT5Jx3wy7nHEK4d//iS1/6EthTCrn0Fd2JiDK7jYCn0mX7YaQDKVFj4g5OLYdefFoFPn1TfXGIUY1YnUEAw4lZzYoVE5EQagy9TJejhpq4u5tnEDSw5Grkc2j63b3mLkBkQu2+l6HWS87AGM9OlR8DAeyA8FwKOM9hB1Dg7PCxSv2tGx8a3uNeJt32HSuFdpHN33v3F2//8v0YVt/6+u8/3zwPXh7dPw/o7945i8BXvvKVb//+twduVnfuiepQ3Mw0RKdjnfMMFTBFAIzCgHBlhYWJut2GGduryzzkDz54L2r61re+pU3UFF0ULDE2264PEsjN+45LJ97nvNk+fRypXz9/nHe7bAWeSYOTgYs7g7nbbBlqXrYDLMY3v/jWa7/zZcR49423iAgkTuSg4kSsuRQR2W63TQqlDN12INjff/e7f/U//Lfr9fqdd35xdnb21a9+GWQxxm9842vFsrsPwxBjjCGNiuJSqvULEYUQUmr3K9D9QLzXUbi6hfSCW5Ad7ddMpPR+9Uq1sr1ln8xfdB/DqGSWabNjvwBuT9q7MSV49E9+PBEI4hPkO9WpTnWqU53qVSzZ/6/djIZSqoW/gKp9y9S3T+LGa7Yon9PvjUH/f5jj+xTqj/c90MgYAUTMDgbGQTwfeTh2gwozc4phGaJvNXNpFHl7SZKpNEJQ5WoySSq5OEZ2atTUTiyTz84qBEws5QjmHXA4AGKfxIC1G7Nq5l8vXhWNThq/wnAxkJsSFFB4IBH2UsrQl9ic51IGAwkt7ty/eu6mSlEHZLBXvOHEDiYjMDsJsTCJM4kKk1J1qJeZLvKW68zXetUZCBQm5kDiI1VS6pwenIiGkruuc7KgYQ94qmxSReDm7maos3yTQnKuPdYjETI7zRxQQXugyEQM5xEyjTpUBhxMQdVydgMTcaj2pChmgVVEWAVAlXTelo3u4/NScGIBE08ZeiSixD6mxoN9zK8AAosREx8SICcMEOYx8VRXlfhxzIPf/ITi4AmpHNtiXdAUEwtj1aQYgvjQRsmNXJKtr552200hLqUATBK7bK2mXDKLSIhD18XYYIYZDm/Z4FSTFUmkolkHEALHmC7Jd7ttSq3lknNuL86Wy+VmO0A0hOQo7iSOi2VT1luxgdEZdkr9Ui1HcLHR84idmKzkAm7b1k13A3FcbDJtLHZ6NjhaRwjBnIbiEjS7iVKBM/NisYAXIgpB8q4Hcv2zXLbFuiF3IrQ6ax1mZqUMgJcCEYkxVgQopGbOzJWadHfACcxeF4/UUyN0RJTtP+AvhF6YBkjlQLvV+JW91wsz3yTrPsvG2X7I9sjD8/PcM4FTLt+pTnWqU53qVK9o1VEfpQIqbpBQdYVyHBd8UHt+BrXk7fweXqWzIjW/HGNeGykBsHHbHj7xU6ohxuRDh9zvuu6jD95+/+2fNFq+/a2vC4azVTpfLYahs6r6w5jQJVynqpiY3Alk9TromJsuqKjpEGzI+ymc2jLWyb1JGOlVajqGMoOZdYIEHiUQqAlQL5GwDKJkbQrLRdvl4A5IfOed93/+3rsd8NEnl01zN/fWW88og2VVjaExTpY9lxKZNURV5RCB2dTbUT/rzGGivz79qrsRwAQ2cPY6dibMGqPcf/jgwu6cX5w9evTIrJRSzGyakasF8qOUgmtrr5RyPRd+CkYcZbTzj8K0CVK7aozQsdq30ph+DjYzgJWUqseMkhMqAQgKlW1j0gOXyM4sBZApmqI+b1WxiuwTIMAHLZ0ok08YjyYms6bzHeSg08igjDNkczi453WYSKphKeAEiaJDV77/D99V8SdPngxdXjZnl21i9ybRW2+8vvrKF/7L/+I/F9LV8uJseefKRDSYU2zaw0m4jR1iZoJUySn7QWFrVt5///3VYvHkyRNy+qNv/yGAtm0zY7vrN7seYk1S0QaeuXhed7tPPpbhMth29/SjpG55p24xRmfWqHAHvJTSg+ECCbq6860/+hdbas7f/J2L19687Ibs4sbFzUCRpMu7SHB3IXemD95/Nwj/6Pvf+9f//X+33Vx+9OE7y+Xy61/7XSJ/+PBhiHp+fp77gciFOIQIsBcTYiZSPtgLuXseClBjNWrypM6X4rUtgBd8Px+3m6YB+Xgs9ibGq6rqmrviNy/FfodO9spw/gz6/KPP7I38jxPkO9WpTnWqU53qFS2pSW4Osto4gOm2BPbDT/BpeA9HKPEleI8/0yF/ywj3Ux8zNt9uNVpZZILGBAZszAsft70FBHJlqIAs27AzKWnRKoWkYcoo17p1T+P8D8vk7FdtL91ZCXSMqyvsrtrSimpGTOdGqEAC1dudGdU/3esjKjXAEJAwCVkgCBAYQlCGEPo8iCTWqNp2hbY9irCmswwMMBdqmsBCFWBoiMA2FxelpDG2DRENJUdSzGd+Zj3uNIhoXtPEhX2ilK/xC+4EsLu7SSmlzvKxiqq0bVtcRavbiQMglZnsTaSiY4KZHQLZ5UBH+8zv/loO9T5k78iFCDxnQkDEpDl3qKN41acULMIaAkpWZVGtQtMYFaRjZvqMdptLMWmmPpXqtHnATjfUeqzTAuOK9QoVM3NHcfhIOjJIZVazfYJ5jy/7D1zebu607ebp06bhsyZe7TrbbVphIpy1C2ZmsUW7inERw3LXmy5aMPe5hBDc3clDSteC6Q8nlpTZQeI+prTUa8eCrtuamZCEFINEd1eVXVdibAxaSmlTgzIEOOct+g36jZd1WT9nNRGOMdYbFMzZXJhLJkNZLO9te9p1+Q8u7rsuwuJCmnP1wdyMUWwiIc0lkCgHCTEIo7Dh/Xfffv+9Xwiw2+3u3r3bNNHM7t27l8vQdR0zp5T2S8vMaviHanD3GCIzD8NQSr+/xNXG8xrke9F+xOS84sdevHvHTp6Re/uzPcN7OByE5ZoEg2fRDkyflQy8ebec/zqfhJ2nOtWpTnWqU72qVceLCtGm6yWkQiJT0vc1fd4++frW9uWF8AmE407kGtibgYVbX97LsdlL3teLHnyUpn0bBMae6mGaQhqmFip7IeHqXBKCwF2AFMPTjz6UsrVhG9gj+yKlICGIwCiGBeCsEYAKEQmcHD4NmKGa7Fe/1NGMxMjdSSeLkRHv8V5eK+RTkJczg9iFWCkoSXYjGNHIYcFyVA7kbYpsUOGS+wf37mbuhZcffPxkoH696aDx8moNjQ7d9JuSe6gYipM5WXGLTcsaYozFybscm8SkBhcWp4o5lMYoArK9hGzvJzjvfSGqArCjVCDHLKpRWFViNcgB0A19apvgulo1s0VYiKgKZcecAzORMMd1e3IJgOp1v/s9xtsvg8MvAjzZvZAfJvEm3D5NDLK4O8iCiFkBU/2tUgqO/WxpYueYOYSmXu7RzmT8F3f4kU5zsjmtYK++mMmlhlQ1Gxg+/zS574/AOedWFSVXwDeCQNQjaH0HwUskOW9THtbnq2VYtLtdTmSs0qh88Xe+Yp4NukgL96BNGkhKLiGE8eSYmVm9BPUqVFAUQlBVdc4FOeeUonnebtdNk4Zh6LrOhnx+fod8DLcIIVztdiGmoUCJAS+7dbSh2z5b2C7kwXZXJW8ulg2hAAYrHWjRtEQQBBuGoI2BS2wvHj06i+d9WHBzx7XZdh50sR6eLhaLlNLV1dWQvWnj0G1ikHXfsZV//If/m+AffPB2G7nk/OjRo9VqJRLOzs52u119LyJiZjFGYQWgso9XEWbs0/NijId7x+zSz/F2Nee8dvO8oeieVLg+LTzZT/z6dWfOvc3Q5N5y7K4JP0R92t6+CPBfY4Ps8Ok4Qb5TnepUpzrVqV5NwDeOlaD2oCM/V5m6I9RXmb/Pdew9s3dTC8r/rt4uPuNZIZ659lfrSTNzAgsfenpICtoG7jbbn//k31LeNNK3SRuhNiYVFyERIWFnVSInp1Jx3RhxXDVyxEbELixTTDMzMStznjxFfGTKiIhcAwuqO0tlAqv7PtHANTQBDGYSciWQG5tbKYNYIJfUhrSQEGF2ue1+9s7729K+/cGTp5tNUQWJg/uhbNbr3eBdyRJCWqShF54JOI8tAeUFJ1GI/UYEGR3e9dQNi4Q63Db2xsQEcULTNE0bAGta1RTrIKG67pEbzcDVjQm6A013rX+l2ywrXrgFUC02/aBdHS1XaO+NMX/7MvOJeelh53Ot08AXs1YHHBAIwrd9lKqumA5YtD6pm8GsTtC5k5JZ9e3hmVfkCC9J7p+vdrure6vF4sHq+dNPUPqLxeL+xUUx++Y3f++P/vjb2767e+9+zhhMkkQwWEKdityf8GphshfZ7uFlt92ySkoxNaEU//iTy67b9X0/DMOybR8+fLholjG02+02FycWcmpUmNj63ofOhm3/9GPCjnbP0W3FM3GuMmhRHZi6PAjI+0wuq3uPoqS3vvGts0df6GVx/82vbHsMWftNRxg0ybNPnjZNE4St5KC8Wra/+uD99997+2zR/jf/9X8FL4G867Zvvvbo9bdePzs7q5GPRF4JPWIONZVktO+t/juhMn43wNtLdqb2n5T5rpnvExmv4atxhZNfi0o/Wr24rsSYvYabH0n//LfKykXb/LYJ2AnynepUpzrVqU71CpdXazse3f6YSIjHQK/rE0/XW5DPW7853vv1nnzWuICu45Z53w7A6mlQ4uqw6O4OJgizVA6KQcyIDOsuE2elnqiHdW674ohR99LNac/feZ8Yx8IY1aLMXpGJEKqitNphiDgO+c5TshwREZsVoFJ8heDMzgICMxJXUCrODIUrEYsH8sAUWYOGtm3dfbPr2zsXiQXyRDSFpi3rDYuSC5hF1KFuJBKK267vgKZSkdWxcEpgk5vAiV+AqW6unPEgIBIx9zGhgllEa2BFKSVxlBBIuPpRVgvEqq50dxwLNQ+HneCfiJTa67LfGmNw+CGEmFlGfxcBHRBZJXUOT4FqVcnss/wDPk5Rk9EJZorFg4DJfDICmiArTdsKYxCfkNajVx8XZq7+/piVu/OU7gBnhAkHjh8uvY4NaKSIq8+NqpZuJ+5tlCgsjCYJcu77HRGZWSkmIl03aFympolhWbDVoEx84LVUs7scX+jRM5VKBUXD0KmquxPxanX27Nl77tjsuiatzIxJQwgsjFIYFHgo3SX3u2hd3z8tw4byVqwQGQgMFlUhSW3otn0TEyhdbXoxfT5g2YEpeWh3zpkFGpQlSspqy2VbcnagSWnodk3bBMWySYRyfrbcrp8PXdcmKdaRsBOylSk20kVEgo6Ds0zEDAdNSuYXZBtg1ALf+BRcywiZT7oeH0Qqoid2eonX52FpEm7JOn1xoN98PhAvOeoU9GlHWNFP9i2nOtWpTnWqU72ixax1P7nAQbqfxKstiABO1yHfr4H3ZnNr/1/US/bcb3iaXwcnXnPmKuZjZqZ9KoCIkApB3EmEoqoNu0+e/DKKrZ9/lNTuruLFg7urthElrkYvYIL5GN0OAmbES+XBhJiYvA7wMCsRIDXkXaefjLCkwgyuQ4FsFcxUyCfEGMahOWFSdmYElCgUmZOEoBxjXCzPzcp6u/nwlx91g/7i7fctnO0yzEHFHz97LtysN2UYLERtl2cag8FBtqdx5lQPVX/Rg2R2Qko8bRQcqGGeFpvXCaVqjTPl0R3G8+okngGllCUtKs5kEq2Bd5O6+FPUuQfqr/5Nx9M1OeNPVBlPJ7Yuzjl9R3uOkMegEjAT7KZsb+yUX4AqGQBcxgUxa7x5OikVqgkdnEXrlSYS2ZPsYAJX3Es+uv/vGVeVCI1BYwghCLGrVBroOAq8nuHFotHQ5H7YrNer1erBg0fC6S/+4i80huWyXZ6f9bnP5spczPvtJiz35qgAEFVFKITRp8RH8SoZChktFkFENpvN06dPJYb1el0dMv/8z/9V3/cptnA3JzDlnDnFMmRBL559/TF1V0Cx9cdKRVBUiEmEmAUiKiK5L+urbYkuEpf3Xv+DP/0PrVmUZnnnjS9sClFo2B0FeegpYL19vlqtVLkJiYV++JMf97vND37wvf/9f/vbod9s18+Zcefi7I03Hp6vVovzO9WOpQq29zLaYRgmYLa3SmKYjsv6xp2wIvbDfkFdfDOu9VajlFkc38itzZc3T8zufusH8Bcarty+ofc5box4wTHrizhBvlOd6lSnOtWpXsUaDSl98tXYZzPUrnTu+643WpYxIeAz+wL8Jtzgb4j0XtQb3ZxO9IN5TcVsqBo8VeWg8y5NVb3vkdcuJuhgOcWLlGjI20VzjnqQwxM6QCARgElnBFFFbiqH8D0lwmjZd0gUqMl3UjMkhBwASyAuzMIMYUw+mTXID4EtwJOwYkySEBENSZs2r7fg5bbvP3m+NUFYrBarc4npw48vh77r+9L1FALBBc7FSeSaj5+zoLbj15YTH3eNTFIn0qaEwdEDcxxUYxKROolGU9RhfTM0xpFfm6bj/VTb/iocz4oeTET3RN90Vo++mU06HfhewcS78rTPwU7w0Z5GmMbYNL8mauXK6EKIKlAve5Q7GxpExXKojjt0CAqckKkwM/kIQw+TtBU74xYPpH2yn0gQVh7/gFmZjIjMjKZ3Wqf6zGzXdzx4cQNTahtzN9i9B/dZhGWcsstWzVFjaBqjLDymgsi0NyEi1/ZwxpxAywIp1l9t1+PMJEk/FA0pguFcDKs2VjSlxM6WyFoZgLXnZ1K22D1GEIhQCCxCJCxCxGCIS5TImrQ9o9XdIa6yNBzOuhL7oWDoVWNIKiBVvtde9H3vpXCKue+unj8H7KNfffj+++8O/Wa5WuS+e+31+3fuXrQpxRgBmJkqq0ZmLpYtF9qHK/r+XqGgMtfdfq7b2q0E+E0jnMml02eRenNhgsxEoXIrurvtry+7H84h38Ehae4USmA6Qb5TnepUpzrVqV7FwpgDYOMsX1UKQXymR8LtnQ3z9W8+FYD9GoDvtwgSb5NRXX9r46iasIIJcIMALKKqGFMWxu45cGCQwjaXv7K8bVuIu6NXaUMba6Y6IMTi03weGDYwJrUek/BoJWLMpca7EQhOTMLCQCA+sHx7x06zXKPiK6aimuNOEAlETnDyQmwCI5gwMaGJSSWwxpzNjT568uzpNg2DpMVFZ7obcucD98OzZ5fKS6YmaAmqElojNrMJ8jmxVLBH45yP3DJFd+vJHxfEUYspolXkxkISFH4Qy4kISQBTMQuhRv4JMNKtB8rR60TU8UTfXHR3C0F94Oj2ffNMp2dEWgPt9+z2dOZ53As5EJkVrSlPfj+z+Lv5EwsAhlfJnrj4i0R1PtfdydzBdXpvMj/f4OqXM4Z8VCcVA8SrqQ+5lzB6b5iqCqHv+65Y123SclmMm9XZwwevhdAYk4oaZSaXEAIAd1WKgWEjjg5CgMzNbwCgJoKo1p86NlbgXmLSPNjZnfOKhPs+qwSNSsQFAFHOmZlhOQ9Xmp9z9zTkT4IPqzAQETgRiREzqTllG1BMY7tslwOCtqt076Evziksw+rcKTIx3GtigXEuNkhxEen63frqErCf/OTfArZer7uua1IMIZyd3U+L1lkQhJRQ92RUeVxvSpVtc7iNl7RuMXzemxmcpzyVevLs037DZya4L8OH+3DLPX/Mt0c77G1yZbbAbr834ugmeYTngVNIw6lOdapTnepUr2bte9/JI+4Y1+F20PVZkBgzAb/5y/sUxPproL6bb3/+jRECs7CQuVmpDFNQ6gcbDRuFVVVYzOyjD975/t///CTUsgAAIABJREFUn+1CvvmNr65aRckpapsWQ18EWg8zCTiJCc4jXOFDYgHEK/IWYoPz3hqdR53tyAdWNErsMYqQEStRqWN7LBAiVgXIAPJCVEAmlFViYFk0rYY4OHZ97sruw48//snPdyEuzVVC3F5uL3dXxLq+2sK9bVaqTWyaxeI8NW1qFjUGzd3ZR5/G8bXOzh6DnF/UlXLVPd4yOClSJhIPJCNqAFhlkZKqEhmrpJRKKe4OwT6dXESqA8Ze7bmHfDNAci0H5MggkStaxqEZn76O/hnzYwC2h3bX8h6IjxbSMQqeUTR1BpRIQHZkylJDQebjiONQ4s3lyrdNMNbx29EDlEDuIqM16HiizEUCGW02m7/7+39oG42L5apZffXrv/fHf/wnVDimloOSw8hgOaVkRspkOZM4kSizy7iaYU5EXp0lpyHPeup++pN/6vvMGppmIRLfeuutRXvOrE8efyJSQkjM5DlXWLPZbLxb+9XHff9Ydx+H4bmqJcnE0cSr3NeZAJRsfb+TXX7w2pu+Onvtq984//I3cfaoL0occxamSD4MXW8oufSAXyzPQwjvv/veP/7jP5Yy/OVf/iVgTYqr1Som/cpXfufe/Yth6No2iY5LkQju1nVd9ZINIVT2j8XHaA4eFbw2u2nwUbaK37zh8DX0RS/TGtx6U3rpTa1KdveoUq6Te4yX3AavbYTt+ejb0SD8BPlOdapTnepUp3r1ai8W67pcxWlVueZMTKg8B5iYJybp8wK2WXfDL3X1mB7Dn/WFH44PutZc3/Y2aWztD1rLqWU+uH3UX08g3XuXCjsYwgDBHaW0KbZMHARl+PDtn+WrZw8uljlvz9vEbBwoBnUrDJ7EmcyVP6jcYNDqNFknt4CqYxTySEQEFp4UhSSYLNoJIBQQRIhYipsoV7UmkcEHJoLDCaoIXgRdlCLIQbRZNYRQtDVtdubvfvAhVB8/G1zS1eBPN51r/PjqarPbCkfGAkgirYRsUrphawOLNRB1KsTMpMIiKsRao8qr6WvVn+07TWetmwU8nfW9TK2+tfE6gOAsrgQOgBMFRoGTZyu5h2sMzAzSYShMHoXzMAhIWd0cQu7kJMTgSsJUIxUCHO7VLeVIfMosdTkIC4Gq2HNi83DMaez3QSpSw54X5MqggetDnFyrQBql2uMDBnIQeV04DGYBe31+nzAmVYf9yiwbY+8wChgxRl3w6PNT9X3VmhXjYCHXNE1mEpAyiegYziHMddYOwqPaFo5S0A+2O1smUbz5ha+4l7sXj4QCN9FAVEw0EAcQSFL1rHEyUEXRZKgzmiwi7iAmVTa4KNy2z58/FxEJAX1pmsXFxUN3tqJ9ByDHsCA4ldIkycOayX1z1W6fkA1l94nkdUNEFCwjcHSqiRiFgmYbnESaJggP4fW7v/ftjcGWj4qemydjJdJu6IIGlmDZNCRhkSA///GPiOhnP/7Rz37yw5z7IG5mKaSLizssOFu2XnITY1AFUIY+xpi0yjsLHCqSNOY+jzsDIEKNvwPcZeTej+ZVGfu7CM+n+RxGwCE3cvr57K5zDQHKzAmGr02t8uTw9IL9r7krFY9o8PBvdd52bwpa1xluV3iCqA6+EsENAOzk2HmqU53qVKc61atYPNpD9F0RVh9lnGP3ubduYyLhzz2JN+kN53NW1zqSa43OZz8+5jiSPgPmO/rXg7M/3ZQlJlL2Eauyhiqmc1BKgVEUHDFo8G7o3vnZD6V/vGpaauLZYgnkuglezJvUAiIcSAWwYiCCKpPG6m6vKu4+5eypO7s7U2RhnciZzrsqZyR2cquaRhKPEjgoipllBZmLlyKgqIiBxU3Ngjo5NGpoF0bNEJahubPpNn/3/Z+nxfJyw8+udgPpe588NY3P1uvdehfQiLdCSVQ0kTTZdYiSEi+zGBs0SDVjrGNjIgJisEzSUt4PdoFmDfGh2xxz03kPst1hHBDNjAtEKEgdWrNSsufh3sOHi0UTo+ZsQiU2TQwB5uwkqiIJsNhEr7ltRGCfpGm16eZZ8z099ThbyNOonc+WjUyNcnVM2S9MGS31xxcuzEKQ2jKDvI7nAeYgwMY/Y8g8gYEaly1CE3zgKdVdJ+Zw2hUBMfaEH1Wl79iVu6MSSV5zOwg1mJHIIVTD4pmEhJhViJhJSvaSc3HpcwF1zUq/8OZ9M/zBP/sDAOfnF4t0BmEzL2ZAqJJZ8zGTQ6KQi4PMYEZMFIKyhhBoGLqQYvAcAj958uy9d38G+PLO3ZiWF+cPvvDaF4Xjejvs+p5Y27YhLp4zys6vPlYUPP9k0f3Kc/HdDl44RXAzuCtLUE4pkYZtl9e7wSTdffD6Iia6+/sPvvWnF0Qc28y668wZLOCgMaX15fOgDEMQLX3527/+nwF873vf++GPfgDYctku2/To0d1Hjx6FIDHGSu6xQ0U0xKAhhEBEpYjVScjBYcTCKlqdidj30uH9xOVomnm8aXWINh03FQ7cLx9vj9x2u8L+FnXQYd7kjecIbU/0YQx1rF+FqC6eaS9mn+I3/RbP4OINEYQfXGdHk9gTy3eqU53qVKc61atfh/En/NaOeUso32+K9275xc+Si3XTI+H4MVNjBJ6jwwkakw2ZGSIA5b50jv7sPEl7fhETsZkzQUJom5gAHoZMriQiEtyJSYmduaaLacUWzGzu8/CDOsrFPEryksaa08fk7mWfXCcShMWVCJY0IGjerTUodf1kO8nh/2HvzX9lyZLzsFjOyaWq7vb2fr33DIdDEqJhUbIoAbJh6x/1TzZAQF4kioJpQYZJ0ZRMiGaTw54ZkrP1TC+v33LXqsw850SEfziZWVl17339uqebZAsZaDTurVuVmZV5Ml98EV98n6sA1LnC0PmivOpE02bdhWicOt10wN5bhBishaCCYKwK3qEDcAzIRgzsmDhjHwHMHgk2ep33/abbrluvMm/Dz3itGNCnlTDMoVlfDsiDcwrMahZSNJOqWNZFyQTknKp2bSAuYoyqCkSiiRmnq2DE8rrbHgHUXTGMvfHO6TunqvowmQCkvUkq241Rcyb7egBsDwWtt3vIU2NTqDCeisnPPfU3p+lmZirqMK8T2+qNQm7TZJSYW4gKhr3HPWZzSLJssaDee9XeQJzIkXPJFAQNAJGRiZkzl1JVaeK3bqA8DBKaKRESKEg6vzhnxvV6XfjKQBxXDMbAqU2O2QNR4YxBKBmkYB2kNcTGmVQphqbNX5YZjRVQyJAI29BFNEeuQ1esFledJb8qykW9OtqkiOxBFArPjEVRhhAALIWG0CrnXjx72qwv0eDi4qLtNjF13nPXhTt37jjPi8VisaggW4zQ9oGQpWhTSqNE0KgbBLcMAF9/ck6beJ9nUnJd35WmW3vJM3OkHw8v5EbcrtzWzZhwlAzq77VRYfdmfc7hUGCe5ZtjjjnmmGOO/7JjkKf/Sjf4NR3ny6DszcBvMhl1Y+6VjdF6Rh87JLYQN6fnz9cXp3XpH7/52p36jUOPIW5CXMduTczsSkRmV4MiISOTqiQJAEoEjIVqyjOBBJBTzLIse1UHEZM+U0fEwjMTuMzysq14TBcDEQF4ZVd6BonrGDxTknNLqhiZHVPBzOD84uC4M/74w59/8tn5ZRM//OSzqjy4WG9U9apJz56fdYZFXTlXlFCsylXXdcSCpLllJGaqEWjwCrsl30Vj2Le6mGC/XRgz/Jz/G4RSLYGRmQChoSICERCDc66q69XhUcn85JOPunbz2msXB6sL9gUiO+fKujaQplkPialAVvbP2GwEgb1n/Y74IVyjtO0XBYwBZUrAmy6evveGO8qcvXVedhLEbTLNgARIQ6PIBmbmIIXb92cAd3PunKArmKiaOCRVNc0uDTBqyyqYaYbiO2ouiOicq6pKk67bRiUR0ePHj1X1/sPXzCxrPyYRZo9szhVABKoxRTEjU+fyhJsyEjsmIrOs8WnMjIgvnp+qJDM7WB6mlN54/T1HREqWNKXA3gFbK11RerUU1pdy8SI9+7iSFC/PC+t8wWXhEM0gAagryTmygk7PLmOTzK1ef/edFS+/9d3fvP/ojafJ13UdkrZdELWrqzW6hgFjaAnw/smxpu5vvv8X//GP/h8w+de/9y+996vVqq7Lw6Plr3zn25lD7ZzLLgjbtacKA1Yf/eUHAU8eF8bnPrtuLTzZDry8XguziQTRuJaum17uVbimP984pdy3/mAC2/KNaTfUO3arfgMm7O/dvsWHOEO+OeaYY4455vgmx2gM/RIQhV+29fcqjbhbPnizQMsX3eDLK+5T6dG92nqmz+WT0zQbkegLLkpqPQGKK11IosWCPKzPLtSIfWFcESCYGqIiZpIdoJopIOeBSbNgZgoQxRChyK4MCEQkuf8zeLGrkWSpdEMdSIt1tTJCSykZqGpKCYyiaEFqSRwzk/dugd4pQQIy8uKcWywqAl8fiHmz0iwlUyNOXSqM0CBJ2siVYzYTAzEiYs+ud+3opU6mZ9JQqbczuMmBPUPEQTQFEYCz0fkO9sPRwyDbkYkZA2jvxi4CIZm2h6uDZV0jclUfeO+zrgYiikjXdWqpXw+9rIYC8MA21cnVxt1sWG9pbuzIzOxOevZFgSmY3MN7Y3otIka4ux0EALKp2gtIFsScQL0eyJma5VnITOWUjCKnO5vK89vYb4St9Esvq5OiGZkoGnhHyB5REVEVRFVEVMHQnHPj9RtZz/3B964kSIRoKAB1XXVdB2qg1mxaM2NybRugMy4dIgcL5NmVBbGZincGKsECacsYSgjOqcVEGUyRqkZDVQARpaJIrli3FkTvUd1hfRYYG4gFd5uWyEUDdlxWnohADY1LprY5L4hQAkjLBItFFWM0SEhOJJqJ9845p5bAYCLV05+oDPlUdbQD6ZVvdFuFGXHabd2861Btq6E5jG0OdSW9DTROGmz7bcbrYG9KvxzWdjbA3BI+xyalWdrHkL307njT2gQT5nqEbnc6Q7455phjjjnm+CbGTgI/QX14I/z75fQ3X1Ij33IFdw/MbmGY4i3A77ZdkE0Pf/qdAXdZrHaT9ZkBmOliUZWlj6H55MmTj3/+08Lxt779tqgLbZTQ/eCHPzINq+WiLL1Durq6GrQMUVVTCgDADh2YmYUQRAQNuq5DhMPDQ2b2BQNk2/be9C8qABioqcQYO00pqQKQqrrCO8LD1WK5qFeL4t7xsS84dc+jmnd14cuqOsTCBdCPPn0ekX74Nz/65LNz4oMumufianN5dnHWxJjEyLmDw2XtCkqqnW7ahiw3mwp2JTvHztRo4DpqFuW3l7N/caqqs9vlQwXr/e5650IzpKyOYqqaeYxEAMRlWVbVYrFYHJ/cZdOf/OwXF6cv3nj8+v17DxGxKAowAgZGDEFuS6DhmtBldi+Ea6zj3PXqQf7A5LzxW5p+Dvt5aPfZeFtRb97HACDZsNv63N+u3YN7KX5uJ+LA56TdPdMgazlMXA1LiIjButAoWEROEoDNe1ZNYmBIBspM7AsAYu/bNlA+MERk50B7cVTjpGYmogrIDEYET548efHsOQCklJb1qqqqBw8emOHCLQGwSymiKchVe64WCoLN6XlpMT77xLVnGC4NlDh6cqJBExGDmhpaTNJ2USiuTu7fPXwg/uhbv/mPm1RWB3cDl6IQRR1CSKJhzcyeKUprEtabzf/+v/zLkvGD7/35Lz78maR0fHJARPfv3z85OVFNy2XdhWa9aYqimNpyZKcTRM1kzhHpTR0gp0DrxjX2Eo3NQUCFcnXjtkfU9U9dg5c3LOz+Kba7YLInx9A93mkD4j62lGub3QGQfcUEx4IPzpBvjjnmmGOOOf5LwYGvDNW+ItiJu8Bg5yhu3rntf/xVOn4TPcadV/bw7PRtuZGSE+62DSJmhinp1XrDhDFYjAEiSAofP7vwbFFdlaBg9/zsKmv0MXN2S8vGaA4UAJqmSSkgQNu2iNiJMXNVFThYnhEhESVzqioppNB2TRtjTCkZwqJeVZUhmS8WCpGQy8cHTJDIGQJzRX5J/gA9m8SLdbCCmy5s2q4sKl+UkuDpZ6dtaoMaMTGpZytKUkvrbs3skQtAD1gjL4xQUQjdqHUznC9UHFp8RgNNceqGpwCa58yGa8ZDf2+H4Zl7dMSgCqJJEA2EiJAJAJJpSgpAwLS+ai7Wm64L2XMcAEQkhAC9fcBkrZrmS9ezJbeG57fx38aUt0d9r7p0J5jwOkfOJksUgcEwm6BQhm+9wAxkcRik66BRR1dG1Nz10xFT5yYqAY+Ju2RrPtLB2xByI9RCa74mQERkQHIezQhZyAwIgZKqhISIWesjX2kin7/c2OxSVVTJ3glg2naNJK3LBRF5X5blEgCgQXOQ1CIZFgQATmnFtrloFxKg2WBoQmqEzEhqRA0JDFVRAQ2dgm+StGKrh3eqw0daHhSrO6KV+KUYMSqKmSIYmepiWRKDJRQUV/CPfvRXnvTjj3/+/NmTLjSvv/eO974s/XJVMi+SBDNxjlRTnp7N1RNVpcFtb49X2U/YXlst1+eTX4IJt2/oW3Y0zq++fHXtDtG9pLClw/1F116n20DjFmr2C2ncHcK2WwxEOLKvEQ1phnxzzDHHHHPMMceXx3u/LMiccrReDhH3YORLdzVmQmaGRVn5ogLv79x92LahYHr46M31ReOpJIT7n50WDlbLGkAI7cicgWTIl2UhAICZnUUAKJomxg4AXNMg4sGdE1Op64qItpN+RGgMapIi+ha445T/REREdU2mxeIQTQULXx9oilxUqEG5FiujehAKIZ6vG9nYpu2IKCVZX3ZMi7IsL5ougpYVIQl5q2oGKpurhrhitzRmohpgqWCiHZEfIZ8BTJQ5CQ0Bs2qITciON039oU74bBkNagYqU8EMNVMgIuqSMHNRFADQti0BtqEjdDC4sTMzmJEROxaJN2bML194e6oboxwL2HXURy9XWXyVBYz7M6Now7AfTdyy977FDSl+nnXc1VnS7BsOkqVcskccIhISM6P3PgllmdcYgVBMzRDZETMlFTXnvIioKmTzQ0DLVFJCIiQAVUkmeWCyaRoAcM4VRSFi3peEHGNMJmVROYR16gCUIcXuoulav76oNMnmirQDEHMmZNZ2BAZcGHlJhlggeyqKlV/VBw+5POL6GItF6jAmQe80xBiFGYgIjExTs2lePH9ycfacSc8vnpeMSKKUlgfVclV779khEXjPl5eXuTOcB2jzjdnzZNGm0G57A06aga9y3W97BA3WlNtG39BPzu04urbS7CVbvl1LZvTlm9Yvdu+I/Y9k9J4/IsPbcOwIoo2Ol4aINHf55phjjjnmmOObGGZgCJonW2grUIATs6kvzea8Xgu/MRka3v0VoMfbdvcSCRq7AQ1uMyomym0tRohR33nnWxLjm4/fJMqdIJWQ82r8Z//dvyCU0DSb5so0vHj6mYF6ds65nEbnU8sQcmMhxth1bUrJEfuCETGEVkQAQDWJiIgYFKqqElENTEQkBomSsj10SunocGExViWvju6JJLu8A14PDu4u6sPzywuI9otPP/uL7/1ACLoQvC/XV9356fPCxdC0RVVbahfLMlqqF+7wqNYW1lcBeHlw59Hyzn3ybLAkckAWY2TmpJYBQAwJKh49DrWHH3uXVTMplSYndxxVUjVQITARcc6F2Ga6nXMeQEWkbYMxL5cHRyd3N1dXH3zwgWlqN816c4mEdV2Wpc8oOrWp7ULukRL2whumICKmwJ738uOeG0l0fTEQ0ejrMEpfAI4KippXRO/MoEqAqoJMzrlx+GvHDv6m1T6iCAUjpD3BmDwEmNtruRPVd5yYiSgDFVMlIuecSFTVQatFAZWZCZSQEC2KtN2mPDhZLJcBnFxdhRQQEZmYnHMOHYKRGBA7djjYhzAASIpRAjMWRaFRXeFCUkSsyurP/uzP2s16sVidnJzEkF5/8w1mT8Bt24qIAWw258WqqheFQWjOL1xzmS7P1598hJp87Jgjk7Yxcl06RjNLqsAUkz57frE4vP/d3/ynCcp7r711+OC1xMVlqwKorJK6IunJ0XEIIXRNXVdPPv15WdC///f/7o//6A+Y9Ht/+T5Bevjw/q/82re7rvv2t9/L+E1VQ+yWq0UuKzjPKpZSytRr55yq5Vm+PMiXZWlSSvl+zPo3ueMnudH/0m7edZRoNqK+3DGbYjbc9a2h4bpvBXjyOs9A9KZH3I60TP7QBATS9FMi4762Te+hq0nD52M+BmYGi871dxAzM9MM+eaYY4455pjjGx97ohR/ezudYK+v5xi+yBbHhGyreZCPjhA8oAFx9nwzM0FVQgJVQAKOGAW8ATQKZGCEAKQICoyAZtZ2bW/EB2hkRpwQAcjUknIW9VcjgaTIhoVBUiBAIfCGAqZE0iU1EzMX1XlPVPgmABJvxDvvIhRRKRqaghjHqOCIyHtXRiYVCNKZpqRoIHmqDUmSRgNn7ELSBVVAK0UvVoeoXWgZynG8DYbROMttCsIJNXegKW4zTjMDpMFRfARdQ6eQGFIIObsFxIIIFFQBkbqQmL3EGELw3scmxtSlrvXeZVyUc2NmJi6Icm8ErW9DAQJZLwra+1lPNfRH0qXtTHLiYIW3ZWtCdpwfiHOTLg3eULl4SWkDJ03FbKduME4VAgAZ2w1QQhFpZPellJiZGM0sSkIzpOzWN7pFSF5Zg503jMbyg98mMDMhjd2ksY/tXJH3mNEFojESQSZRiqquVouYgqq6ohxBsqoiKhKzd8jUMACgUcQYSoxOY2FSOjyTRBLAIoAwEQNJF1zhmxSigURokzf2UBx3aQG+7rSI4pQLpMQZzZM5oc163W3Wd+4et81VVfgUNqWnquTNpkWGEKWNXSdJqP8W1vfqqRfUGSiLO04bgOMgH9zURhu9N2Cr+YRwy3TzoAB0sx/MAPP0JqzI06rEpPP8ObWzG1VeJnfltLpBY4HNbGR+9q7sY4sbeh4ymU3WJyHiDPnmmGOOOeaY45sO9r6K93zlO/07OAN9prQvgufYGzpmPw5voQkXAMR5SgdNiT2yR4sHzQbRqtIXRdErRFj2VG9yfyYPWWU6YnZmt6GBkBN3MxPMaoRmJmhgA6+OiEQEzQoHCMoQCQxNj++/eXV1Za7sDP7qr390enGapCMuk6b1ukXQ87PN8+enhavNtPBFVS2OjlcJ3MnJ3crVAcmVgovl4zffffzOr5KvXn/92wv/lO1SUxa32OasvczixMgunz+6LSWd4j1VJBi3UpZlSik3VRSJiStfHR4c10YX55ebdXN+dvr9D76Hku6eHL71+NFiUTvnVNUs9Zk6YW52jSgOEZB66/M9YLb7/x0u3E6Te4rodmHAHt7bzbz3AMM2a+/3hKA79NfpCVMyNEMAFEsZAOS1B1nxxYS4yDWRft4O0DI9FBRy/m69D32vsDOCh36/pAjOucHBIpMazUAVgcX6ka3MHs7vUXHESCAi3//+9wFgtTxg5uVyeXx8HEIqqjIlTSoiompSOQIJ7TpenqrE7vmTdn3hU8MQjBN5UjQw8+g0xNPQRKFWDD3fe+Pdh/WdcnX/zfe+m4BdUQt7zZdJk2hUMJDCOYd18eLZ07OzZ//z//Q/OqYf/PB7H3304WJZPX78qKqLO3dOTu7eSSlkU3vYSukoDE0/ImLK92DPtBx5xbdBvjFe4u0J13R3hreNV5lfQg/e1+zZ/fXGvvR1TDguzj3jPth5uo0FjmyeidMPTr+UJ3bDwTMgwazYOcccc8wxxxzfYLz3dQGwV9/mV+vPvr+dm14cSVPXd3pjFkUEhsg0VuIBjAEBXZ9TEbKqOolg5ApPYEVVlmUJimCESCpg6Jk5Qz4AhUGfM1fTR6nAfFidJEAlA1Ajg9HeO8NFx6gpeTYJzdnpU1AJ5svFiabQdO3F+uLZs6dButAlRVAhZG/oFKELoSjKsnLkTFPsUgLzSKuyKqjQkLg+Pjh59IjdolwcQXgR0pDnoRoCEhogIGdIc5Nfmd2G+vqsum8q9JAvxJhVWFRhacTsqnJ5eHgnqW2uGgO5uro6f/EcLL3+6MSx1IuKXVY8AVVQVcIRvA1yI8hIjIjJwhbEDT5j11Q6+5yY2fcI0Giqbigq00R5aKjBbXgSRkzcm5iDmQnkRQVEoGaKmgembFCUvX72hnNrI+pT1a7rxoFPVUVCZGK0CGogYGqgQApAg9gLAoBMvjIRmYKZmG3xZ7bEoAHqZWMOUBHDsnSbzebq4vKzT5/Wy+r1118PIS0Wq7peko9ADqifjiOztaxLAIoNtuulqY+dprZAidoJg5WlKkAiTyVAaKGgooib1AX32p3X6sNHAQqoD1b1qokppKio5NAhgyYRZYdNe7la1lfSSWz/8nt/Iam9vDwPXYOQ7t9/s6qLql5UVQVQaRMRCHCXTKsqIoiIlBdDb4e4HSUdLBkm5x+ui7h8wccg3+4Isr0sn0tGuK4Zc60BSDeZvE+WJexZ+eW7cpziG5RayIgA0ZjReQIAU2Tm/LSbY4455phjjjm+uahvSHHg1sTDviD+ehUfvzF3IrsJ7N2yBcWv7Cvf9D0Bb/qqKdnUoK1HL4QIqAhkYHtGbShmgqaA1OdRhHlicswge5s+ALVsuZ45jUOiCZGMABR7RX8CROppfqqGYlogIbOqOiKjOnYdGyJD02wur87LsnTkE0Do2ijdepNChBSFCmRpfVUtlwfQlVV5ryyPFHyTXlBdYMkJoqig8yWtMCXpUj6mAZEiYlbsZEA01EkTb0AZPZNTAXqq2Ehu3B37I5tkw7lXp0Jg6JxHgsvL88vzi7oqJCqCHK5Wo0xmHr2jbBWHzkygbwplZ72eirknJTo4ldnLEutrIvi77/h8KZdhtK/vxfW3TwbMuHcrqeY1NLkNrQfYlDGhDfA4xohMjlwGyYjGPR5XHHVxdtFF/3HA3p0+U/NwRwayP9JsyQCKqoaKYLl/2DTrfBJWq1V0PlutAAAgAElEQVQbuq6LBwdHQC4pIHCUpJb6cVmEJUlppqntmjVKgM2FNZeRkis4gjQW0AiAOFGK2LmlCLtl3YoLUNWLg8Xi2C1XVyLRkmRVIDU0JVE0CNZWy+r56fPPnnxy+vzTrtn4Ah3h4XIVNXrnwEiTSVLnXF6rkMVlbwbn+1bmU72WXQKnTd3YJ8D+Sz9+XmkJXYdte9KdWQZm0n6//ja9tt8e45lZ75jSW5IaoGK/Cri/xcAoa9gyMhHRTOycY4455phjjm8o2PtcCPS1IMxXBmBf6Xd8WUwK4Xvwkwa3NERAGiXMDQmzrzYj9h9DBVM02WyumBQsqkRSB0CE3gyxQBzzrQFB9dkb9k2GYZIKzScCJFBQQzXtLbIYAFJKMUqKHSREjTkZLcrlarX6T3/47z788V+ePf+s65qzsxdd0ATu5x8/7QKoQTLGkuqjo8p1bQpdE1YHd//RP/xv33r7116cXv78yXmjbaPNi+a55xhSqhS0k4KIqHdi6ImF+12uibPzS9HU2Bsc6XLMrJJFOBmRnC9Xq4OTo3tNTH/4h//3x5/84vGj+7/+67+2KPFoWYdu3eMo6rujqopgZVmaIYiqqkHu1SCAcnFT3jyMHe4tvCzX0SvXb2GhEePO+0cL65fiPSLqPdd78+2ebZkZrZqx3NBgUVQGntg64K6mqAEDI3PBx8fHaMqFTyLeESAOeh1K26arGgjgaCDOCITIhKyIjJSFN1WNUDPtkGzkr5qZEaJjh2Rk3IT2gw8+KKvF/fv3i6q+c+cOshcR57yCqKoRJpEsQmunH4WUbL3uTp8DRmvXDgRR69VSQxuTqppGky7FEC+pKpeLf/SP/3l5/ICWh7Q4CsRPNxdFtQAHgCiSNCqZFex84V/Eqw9+8Feha/7P/+Pf/vEf/kG3uWCE119/7fBwhYhvv/12tKiqJtB07bIsBgBPAFvj9VEcBSZIaW9Ubw9WXbdiny6nz318baWAbv3rTotvj8N5I89zz7XvGithx3NvwlAVGL3XJ/pcSKPZKTAj0TAc2Mu9GCIxIzPPkG+OOeaYY445vsGo7+s33/sqUNlXfEj7oudT6NfjlwkrjHtrul5wEhGIUExEFBUJGAwsSUoJtCsLh5CYyRMZACIzMAAZWnZm28s+0W5QHO0HqwwBoTcvAAKwGKOqggoNhMm6rhkhta0kYUdlQeyMgwGoc56pQvAhdore2DZd56/Wrx3jalGtjo6CFhdncnWXABZdAPEAbOTAeUICEwZzzMDMZkpEExs6HLVQDbMDn9mteW2v7AnXVDEkpRA7hH6+kQiYPJG7d3Jshs45AE0hNJIqr4SWG43ZkEAVLI+59ROT0Fuf2ag+n80b6JYhK9w9HrhlGnF/zdyoqDHV7bje5cPtS5P0PVMPt7bXO/qi+wxDgsIXKSWRaGbOuQwNMnRkQCRjNATtt2nTnWLW2iFy2X5hPOaRH6iqWawSARBBVSGlLiUuXDZjGGodlLFxSBHRFIGZxZKCAsBdwRijmQBElWCQzGkCURBmFoUk0IQEysXiUNpFhEWEOgYFL74U8s4t6yZ2pGKqmJIDZHRoqCFxySF19bIKEkUTESGYJnHMRBS6TlR7OC1A5AYtHwMDGyo5WZJUVXOzNZ/DzPbcu7IjxptehV2XPNtz+xjHQW9ChgY3VUluAYE3/Hpbo296kDca8Y1jjdOFOmyhrz3lF5mJGdn1zyUP6Pslkd0u5lm+OeaYY4455vimA7+vDfV9Pt5D+NtXCr0t0xoFM3ZSfDKR3u/bTAZmJgOCIwRERkIAiciMALnxopYkUQIFBANGMDTK4oo83amIeMq0KRpHiYio00vArVy7qqIBMGWTBlBBELKYYtIkSVNKAhbW63XTNERY1xUivzhvVaVpust1qFb+4PBoCXb37l2OnxSFPzo68f7+O2//yrvvfOezF8/bEIN1AoGcodOQIgJX1Ypgk0UTR9RruxomIxny9hafTfUhhiYfmll23mMqRGyzbtebi48+fvqnf/qnIYr3/ru/8h0muX//rsSNpqaqShERjSJCjvOJYuYYI6LRCHLyyOUW8uleVQGpZypPURxzb4qQZ/kmmbq+iuPILlbfQq3e/AzZUIn65WW3r3kcdmfYQ5Vxc13XfPzxx13X/Fe/+Q+c720D8rRVNtTe8kgnIGRC2878TUTdb36aARExEjtEVZUYuq7dXDXNJkg4OFj5on78+A0k13UdOoeIKUVDBFRyGGPMTn3h9EWMHYGACqJRib4sTeDi4sKVhaNCEMSkXizuP3z06ODby6Pj115/9+nmsj650yE8vzgr6goQEiqqMCEBxRBfnJ6dn158GD79t//m99aXF88/e1JU7o23vxXb5uTo+N6d435CD8A5h8jg8pXdDtGNVy/DG1XNGjb5fs+aLjcNpl6/pjgdA95zzJsuJ9hnje6/5+VIb8opvRH+TYmdU0+Qve5fRqC7t+EY+b7QPG2YhWaIt6WoggvvPQCY5l6ozZBvjjnmmGOOOV49xvkKst1hi62E9uQ9XwS1bD+/uy+a/n3cNJsykABUNZ81raAjV5oAK7ABAhiqogkpoIL5m3Z56+HR0EnAz+3hWR6+up77wtQlb3zdXQcTY7Pp9rNybcv7qdWYHiHuQj4DUyTkXugeiQfI1nfnABQMDRT7eRhWIMWy9GykpkaatEPnCQiMGJHZqapGASZfFq12RKKqZVmBYOGK2CYiE227FFQFSImdQwbMYiJErKpBLJprlYJaxKukcQOp0dAU7ASAizKqRHCdupgCdu39u4dqkeT82BxyeXj34cbdb07uxOPaJWE8o3VXtoul3jNzgmdCV2TWBV+6ipABURQMzNADDLLyI0LW3uu5lLzMyJCkN54AACgcxa4Ttaqqm3VnqqtytQ5Wr4pN1/qF+/DHP2bGT198+NOfvO8dv/XGm4zN4Wq5cj7AouswWBHA2hSdJUavpsxoZg4pA8jcgEUUIkJUMx4Azyges10Coyx+TmcRZZwABDCifj0MYFXNtO+KAfcKpUQGkJIoICAbkDFLAgJCdoyWUmIkIvJgpoBmRBDBNAu0MqiZaTb8ICIlcgiEAOzw8vKSmeuyEIlV6QFMGZ5+8hERoCRH7H0ZY4xtQjWQA4yoqWR/qdZAYgJw6BAqkwKoM9yQouiCqCtdCeBUlMkjEnmS0Kg2zOxLRwBd0yKnEJtnz56tC3zrwdsnxfHKnXQaOk6tg0DYce3I+a67B7pszo4uflpIU1z+VRNV2Dkqo6IvK4ckwhTaEoNI46gE1M7kzuPH3YO3iuXBpYfy6AQEWWklNTRORKqqCtqiRXBWHvgf/+zTs6vTcHrxF3/0H4mA0DzB3aNVqN1qVRuJ9ywWgRBQ0RMCi1H2EBGLagmRANQUtHdc4R04xyWg9q4eOJRzACwZAgMyGKiqoZopEAJOqzZ0/dGyQ55EmzybcULfpRvrCNmsBXrx1f540MbyWV+V6DvZOPKGt21GMlAd4O6k1GKKpsrMaslMvPNm4px3CHkumZE9ci/WikAGBMjMiqpqTHOXb4455phjjjm+aFg/P0F7sGz7V/1KQWZ2W9qmtNu/IdxY3s5cvAFG0d/JSfp7ZeTwxS6vWW4d7BfpUcx632fVXl+RwACwn9kTa0NTFAVGdkYeSTH15DRDtCzQSGRqamoGVqqZGRlpYubcL0RiBjWiXnkhG8obM7MJERXsIoGC9KoxmpJp7rkROVMEIMdeIzYxeVf2NuWIWf3xOoezx93X1i3ZMGqmKgJVVZloHuEDoqhC5DabDTB0XZflKAvvmTmE4JCq0jNzP2XHZGZZNHUQVxwWiX2B5TRckV7cZdIPsRsX3l6L78bdja2VaQBMhjMZB2ypZAOVziDFyMzMrICqoCqOMcaYp0YLx96zIw0hOKbQbBaLCkERres6ocTMRVGkCUmViMiIkZNZVKGJGV1+g4ggMRE5R0wuSrJkBODKMvuiO0eXl5cmEMWYufalIzayVjqxBIgEyAaFJmcKYS0SMTagpgCCTiCKgmX/CEnADtEQUZE6kWh0ePfBRrgDRvaqRuyJyyaEGMw5X9SLEMJ6feUI2NHF2anzcH5x9uTJk6uLS2bOA2lI6JwLAQb92965vu/CAYLoWN0ap+P2qLwvv3+/7ofPjWTjV//U3quws0pvsOnLBREDAUTTXN3Ipyh7Eo5jjSlP1SKi4wL6ZdmfvhnyzTHHHHPMMccXAXv9P8r7GGySZu687ZUR0nWkdwPq6/Hc5EPcs+16TqOOjTkjRTUg+7Ljdr9M2rT30fFX+xpYoJPj/Aq2PlgR9JrvA5tvlA8x1QycVBUsKTqUGByRaSIkEWnX6wV4BGViAFVLPUQUICYyQmQwYEM0UCAD2egFWGTGsiwWdem43AR7fraJUJaemYCZq9I7cmXpCw7qmAgUNWd7RITOZ70+AfRYlNWStJFOY9uIKRCSd4CcfcwmHnS2s/SMlParFWjgiCUkY44xdqqeGA374SvVEAMz/87v/M7PP/zpvZPjB/fuM+Hbb71VVUWMHRGlJCmlEAITj9w860mPYPb5afME3fE09b9xinK7JHaJvlN1xL2Vct23bRf+AQCIRFVFMkZMZiKiqs455woFi1EkiSIRY1mWzlHh2BEA8kc/+8nZ+YvD1fLRo0fOeSZAtCiJHIupEWvm5GXaMOaWY7ahA1WdVmxiEmaKMUoCc5hidJ48UwydQTJNF037/vt/4V35xuO3vvWd76wDHCyXCNDoJqWUACSqc0wSncT16ZOLuE5XT8PlC5L2PlAyRvLee1NUMOlakYhMScncoji4+91/+M83Sm+8/e7aH6/XTdMFIDUl9k4Bz85eEFFVFZpC22z+wx/8AZH+m9/913/91z9cLFZtuykL99rj1/7Bb/yaWbp3707TrPMZJmYiZ2agJiYS4qA/STix3buuhHmrdq/d+tizXX3eG6oDuH0bAn4OYNtDgAMbY0sTtekb8rLUTLa0gaA89WzYOknumg36glTJe2L2gOqZDNB7T2bEQER5R9k71DmHoiklVSV0zEw4y7fMMcccc8wxxxeGBTCIt+8lAfQV4Y7roWB07Siy6Rwxc5Sdo4NeBJAMdass8bcSE2rl39n1+SVr/P280O5sj5oRQALlQQLQkSmAqTgmRpIYUNE7t7naKB4REZgBChoQCAADg0ZVA8qm2YhozrLLtnQpBU1RUrLkjFVEVZP2tmCApoOroCgqkCmaSJek7c3fRcxQkqEiGZqyqTNz3otzpGBZt9MMDaS3CJwYV9yc1/Ymb0CISTUGETHnvC9L1eTqMrZSLsrLZ5eLxaKuitcePDRJYMaGqQvgHSoCQ1EURiiWAIDI7chmqA7pLQ65Mt1yTXmPKoyIo9VeLpHkJt70wvWbny4Mu3WdbGHG4Fk/FFbUTDPGIwDnHCNGVWYmcrmJygwqlnu/MXagggwqUBVkGkBC18LBogQiZnSMCQwRQ4rWi75mS74+xddMYOwxcTYbzFodjogInZE6AgFFBefJkERBQkwpHRwep2hqiFQclBUzJpaQOiNkdF5x5RxDcNAVcKVy0WmHTGJuEwMYe8xnAGIMIgIIgP6yU17UCRahPBKlFx0pqKtqixKTAAIxO2RmzqfIQFMXQmgLT57p6HDVxeA8Aagv3NnF6dHhsusSUS8nkx9ieb6RDNKAwJkZyVJKtzTuaN845EvU77abGl5WfEWaxu02ev0E4C7e24ejeG0jNLFb3P8HwKJBNktJvfiSGYFAnkfGvgpllmeSCYxUQBXYIzPT3OWbY4455phjji8CJqaobzpeR1tg9hVAnZsSjt6IiaZHQgDMyIQoBjY1cQbr2T+UZSNvSVm+PGS6xQz97/TifHW7H1Ffzv51VD2hrJRA3PPNRM08+xRiVTgLaVmVy8LHrkBEgGSQVBEA3ZC+Z61OUEN1agnMmdnR0UEM7uTOSXNxsKoXXJTASVWZ0bOrSyi9Z2YwIUByXC3K1UEFWi3qcrGsw6ZwzhG5siwXVc1lWbCvqhVyiXbhHIsaMRqCJDOTLFw/5ZKZ6eiEBgBoNK6PfAoK74kImIm5CyHGGJOGlD788MP3338fyWLbxS4cHizfef1NUPHsTFVEutSJ6SZ2MfcctphKQUwyTXSQH4QbxC1uZGmOk7M3MFRvlMKftn1GURS76aL3fE7s27yWKbloTABmRJyphp5ZgVQ1xqw+QogoYotlYWaEmmJ4/vQTstSuz45WZVUVd+8ciqqjHp8DITNHwoGlZwoW1dgUAAearyPSQTMHAQiAhj8xIpimdiPk4eLi4vT0NIR07+5DMyzrA2NP0ScJiUO0ROwcmBfZPP2MmtPSrsLpLyx2ZurAAXnzNagoSErJgZhEUCVfJa5E7eHb38XD1xb33mSjRH69vlouVk2MqlmMVAGUiKrCvf/+/3d1efb0ySd//B/+sOs2L559pjGVpX/33XdN5fj4uKoKVSUGk31p0yybw8xmRkRIn0/RfEmv75WDxrtgD7zh52G8mw5moie8L+dr013K7ptpaBHiLlM5/4tCYAZGKMaAaERoPcdYshMD7JL8szoSIjE7ZmezYuccc8wxxxxzfBXYTL+6kblbCsyD5fWQFygYIDpG8AAOLGUhO7vtg39PwdXfO1CPaJNxvumXnSZhjGSoaESFD6HrmvVheSdiuro8q4oCnANEMxWNATpAJQJmdujUDBRFRCGKCGgyM2YCAOe98yWwAyQzKxe1QMHeITMQIZJztFwuVE4dkfe+UGIysJg5iyJCAAjKZqbinPPszToiQhFybIgAKWtBGBgY5cwyuyPsiAei9jwxAzCSFJ1zuacsIlGlqEplVNX15vKD738vth2o3bt7crQ6uHfnJIUIGdbmxJeJhIhIZEvPG+zMbmhC38jVHM/9jT7X13/N/tTXjdEG8DSBfwPU0ElkyDcaLeaO00g1BADHRUpJLA9QIWRNVJDT09O7J8cHhweXZ8+ef/YxQaoLLkgLgtIDUUEEKUUBgOh7miuYZTd6HYRqMDuJuB3Ea5Apl/2LqoVnIu66FNrQbrqri7Wo/cqvvsZUJlFi76CMrMjqyMgIu+AkldZpe+7kzDVnMTVIntySwLHzTIXTkEU7NUmbRE2loOCXy/tv1g/es+pQorZdLOpVUFtvgnPOFyCqngkAReLTzz799OOfry/P/vRP/qQsaLGs2MCAXnv00DkSEdOYkqiq9x65V5gUkRGrD1WA0VZBp2YGuzhtvOivCvxufUIO0DFTu3GvxveqY3s9Y9nM0NBuUPgCMtg2pce/7dD1dbs4rZ9mdJ7MzDnONYjCEQA4R2bIzAQIBENr1CNyNu2AYRhSVWfIN8ccc8wxxxx/j9DjXlqxOyK4/xEE8ABMgKacc4xrTUa8Mcv5GtDgXso1GaP6ukHaV41mdw27ph7bw5VCRAIDUU1NQrSjg8PN+soxamzWYZMoEOVRshS1AxTnydB1IfbzYQKqCmoZVFDXtW2jhoYuCQhAVAhRBCSZIrKZhZCUISY4qJdAjkwJDVKMzUZTXJSVqnomtmSpsdgJCxkTqaomNadq2bENkioQEIBAD/YGprJh735thtCzOtFMYlJVdFyUZRMisa/q5ZPPnpUAFxcX7XpT13XhWFWvLi5jF7xzqQvoGQBEbNuZzrqJyYAVBs396/N4ezbZQ65Pwx93fMzGudnesmyK8VDHJf7yXtDW/27gdhpkwE9EZBJ74z9iAJCYBmJs736RZz8JqaqqukZGDd26bS5De8Ugdw7vmMTFYgUS2HsmQDJH3syynK5khGGoCIiOzAlOB9i22MZxETUSEZiICCMg2ma9LgpvZimKGGzW7XJVAlAbElHGVsDsvIHEBrum1CakCy/rGqInDGZqipIMmYBU1VLHaMaOqcTyMBWHRXW340OimpWVGD0m6RCxWtTe+xRThi2fPf20YAKNF2enbXPlPBGDQyTCaFKWPsauaTYnJ4cvnj09Ojoa7QRVNaU0jFkaD04DmsTMgL6OGtNwVif0zgmlk3qlmWu7vXGq8IYVNUI5g+2g36Amun8o+3hvaHuaYl9hgLEDyZN+eF/RyGO1g3BLrlSM7fR+WpJmYuccc8wxxxxzfBlkkE2sdzt7vzSrczSg2isODyVn7ccILbOQjEARyIGxmYGi9T2TXsTF/vbEOl+SApnBN6gpOEK+G1DBxG5rQG7KzlVFwWi/9/v/anNx3mwuzl+cdgLOOecBEQwikZGn0nPfEQJCI0Qm6xN6k03cbF48+cXm7PmirstqsW7S+eWGK3a+XB27ggtyRdtuaL3RGLrzS1t83NjFvbs/sQCxubg4P3VIl6fPX1QfK9hHd63QSIKIl+iYiFbLw2pRM7MvK2YaFSJefmlyellVVYwRDYjcen3Wdt2nnz353d/93YtPn3Rdc3l5Htrmn/72bx8fHBZEl+cXIgKgnjhiMjNG71zPkuwlSfrBOSQiM51K3u9T40aL9t20O7NkJ008m0odjiNVOJHiuP5lp45tCMjMzkEW4QQk51xOnWMMvfkdoVkeLUNiRuSCmYiSaUqJmeq6YqQ/f/8/v3j22aLi9dV5XdD9k3dPTo6853pRGKiZMmNR1QmYyDVb+igSERoiMwBab1KP03G1y8vLlFKMkQm6ZhNT1zTNT37y4xjjw4ePvvOd79bLlS9rNUBkXzpAsoTSKWMKYXP15BdNe1Y05/HFL1ZeyBK5wiGIqqlpFFELm03omrIs68XB4uBOefTat//rf9b6I6uPz6O1MYkImRK5GKMKKGuMkQh++tHP/tX/9r9KDP/5T/7TRx/+tHD07jtvxLb91nvv3L17VwpMKRDDweHy8urywYMHbdtm2J+VSEU0nwEAGfw5NKUEg0KV3QzYcH9VfOln700eenuvfG6jb+tbeQuusx1uJ14v4W1/npg6IkHhPAB45w0EEZ1zZs6zG++RTAPu5T3FYgzee2bOWJHdLN8yxxxzzDHHHK+eFqghZeVrZUeaOTw6uthlj+AvA3RUFQlFDckZQFRjygxDAABCIAME6p0XEEAVifM+Ku9D0E1IyKwABpTHQhDGuT7bkzi3X04683p2dX17iDf89bb97ivpf7GD2f44OrmNr78kEZzoiA7ajGYpJRApCpfZZSklQEbnDchMidDU1JIIqqrzZRJ9/vzMND59+gwkmKS7D+7U6hHBTNlT223K0l1cvmjOzheLqiyLFNLh4XEKAkaei9CFS1cVK4cvluoa5boTb+yU2pRUyCc1Q90EIfQhkQPksuo2jSJvTs8u/LP1+rRgIoD12dNTInb4yYetRy24Stogooo9ePTwreVbMUZflHlKrSdJWiJg6xUucZxgzK2/nOdmGQ9iDqEjorOzMzXdbDYxtmb68MEDM/PepxTbLjhmMEOmJnQGxszNZnP/0UP27mB1lF3DvHNdCGZQ+GKsdWTsk9s+06ummoVJKee1PdYWMROEXmdlQH1bH7P8fcbeSJ84A6qoqjLmOTGaQr5dPK87PwEwYpYbyZOQjllEEUEllt4xYJLu4vzKWYvaLisiC68/uutQ69ohRDBwCEGtKJ2ZbTYbVy2NLLuI55s0f2vcThVmxU5DIjIQk8IXZVGErmFG0Xh6eooIy+VKVZfLA+cKFZAkBqgmCBD4ktBxKxCaQtZu/cLJOcOFFhIkla4SJQVybMzQSuzaRMzF8iAa33nwNq/u2fL+xt/peBkSEbvQXKFFVzixwlQAkiZ98uSj89PnXdv87Cd/U3oUaY6PFqV3q2WNy9J7RtQkAgD5apRlselaBADCLIpjZoiE2ewkK/KomJkjVlCYyPvsoCTDPVLD1Lp9Vxxla0wyzOjZsIU98dZBdAUoG3Xchv1usMa54amYx6/xupvoTomvR642HkE+OYjGhI5yP9mIcrnIAYKJEVFWJ0IkADJDMCRkNTUVJHCFU1VymO+pGfLNMcccc8wxxxeBF4aIQEwC0ClCTkYByIBpGEvaJp9fAEQBcJ4IjAZNVCM0xapEBBAA6sePerodU5lVHyRPvxAjJFMFIgQ1BDQEAB6cG27DV1/nqbJvxPXs874B8sUYSWWqKpG/BjOronOck1dVNaSyrC9fnP/x//unq0X5wfd/qNJ+91e/9d/89j9xDcYYY4xl6Q0NyX7/939v0wQEPj66g4WdHN1ZVAehi+0mwgIANylEX5/ixSapM6OQdBNFEZsQ2hi8+LJIBEgErYJKwMs2qH78s5+dPj0zS7HtAOyjD3/y8Ucfs5Of/jgtF7XDSsEQMaX0W7/1W6vVgYiUmQLqPYyOXjiKpiDhVp5eMU/cYZZVLAuvZmfPn33/g+85587PXsjV+ujo6L333jMEM71qNgW7dWg99uNMKSVjcsy/8Wu/fufe3UcPXz8+PIkpqKgjVtUUg+5IaPIAz3D0RRw7qjboWG4pbeNga/4ihvvZNfOofQ+IpqAIisATN469GE0Xx1m+sihyw01VAagoGIGJwcxiaJxzMTVF4Yjshz/8y9KCc3h0UB4tj7713tsSOsdGRL4s0bFFMyBiD+bM0IKCKpkSIBEyIKgBmsSUz3n+rmoJicqyrDAawmZz1XVNkvizn/8sxvg//Pf/QhXAXIxRLDMNDFTM2k37dEVLvmqbF09BL2n9PKXnhq1zBFxHKzyXDAqgnukitE0b6tXB3QdvNupe/41/Up08Pmut40WnrEAOrSoZYyhQL0LDRKkLMYY/+oP/64c/+N756YsPPvhzMHn7rTcfP3jTNL397pueMLcqGVBVBYyZvS9SSjF1+Vo7JGZG5G3XS3QkUBiADJeG9nt9X9J95qVbmIq44MuNGfZcPXJ5ZICLPboju7GS1RObYZjc2/al+1KUIiIDMhmxIYJjh4i9l8e2itH/nM09QCBPINelBydIhAqjFs4M+eaYY4455pjjlZMFspwJK0AncNnGUavTI5SFKxk9AqACfrGMhE2sua4AACAASURBVMjlrEAAYoJNGxRQDJ5fRkLHDj270jvP4BkIIU2MAQnBl94lDTJkDfYqhsV/b2GY/e3Iw4xGbQjD6ItR7q2MdKns52ZmzE5Tl2GA957IpaRXTeN8lRTPLzfF4qBdRzHtUkzgg2kAC6IiopZacEIucRHJAVpARtNkGPLAn4IZEnn2tWNnBskEkKfTZcyeAJn/f/berEmS7EoPO8u9190jIjOrKquqa+kFDQKDAQgMjCMTR0bJqDH9AFG/hKbfIZMZH2h805Oo0YMovchoorbhZhwNQQwGmMEQbLKxN7qra80tItzvcs7Rw3WPjMzKrK5qDEaDURwrq8rK9PDw8OXm/e73ne/jLIQGBggAzrk2NEXRDEPwzjkmAiiM6Jzr2lkcsogE39bY65rZRUQ5563MsfNmuZFosspMoCIYmG+bnHMpRUQQcd52AABZHBID1ox1MUUGDux8m4boiUWkGuGs12tEnLXdyNEpAID3Puc8sje49dbjRJbqdi+1+UkVPW7fJ1ah6stPK+I237s9UTa1KRLwatS37dhZTWfU1BSZEGGkf5um0ZxA83zeqSWFrCWWsmr9wlENcy/skJiYWRHEqmMqIDIhmYGo1rUZJCMbMyTMjJCcc4hWShEWZmagbDUJkLo2qOXjp0fkeN42MZcQ2pw0ixCgiQAqagGAO3stropZX/IJ5pNgvVqqpFExNCLvvBSR3KtKwZAdqPg9v8gaIs2JOuqcUr3xUEqU3IOkkqzrFqvV6sXTx92sOX3x1CR1LTmGkgtAASzk0EyMvEnZ9KaNK1Cq1WVERCYJKwLIRskoG7NcVARkgLJp7zSwLTn9ywGMFzHYhtyrX1xOodwegKeFuqrP189cw9rmol9SDts4rhhtjWSTKa5NiTomcM70bY6t9vIpASIR4ujP6Qgnq9tpb+dMJgIaIhmomjE23vt1zk3j265jouVymWVn37KrXe1qV7va1ZvAhKp2U4Aktk7FxmwobZiZLfDkoGIK+AaddJVNqvIyMciixUgByc8NQQxKkSEPoIagZta2zWgW79k5KAaA3sgUp5z4i64Al2Ytr4gq/kuC+uB6hef1+ctvjuHxHPIxM8K5Q+P2IjpcCA8YN2Zqjk6WP/rpL/7R//y/zLrw7jv3bt6aH50t/4//+/eHdUopMfl2NnfOeabHR8cp9Y9Pj16sTlFtsXiMhqhM5KSoOUOAk+PTGBM4BIAiGkIwpKZpENkTd00ggMYHDK1r8MatA4P2vffeu/vW26vV2b/9wXdLzvO9gxt7+8zlC3/t7lsP3r59+202PTs7M5O7d+/evHHY931KicaEiUve8SPYwymAWuuMFnGIUVUNwDE/fPDgxsGB9/zjH3149vix977xnEoxsEpstqFxwZ+dng3D8N577/32b/82APz1b3xdzJC8iMQYbcuxkIiqYHmThVgn66r5wrQeCM6jFzYOjdtC5fN1jukldsVTZhsoeKFp8CKjOM7+6zdzzmM+HpgagqmZiRbNqe2C90Qo3/ved0sZHty/3eji4OCgbYJz1HVdkYSIqRRGEIVioFKPhAEZrJABgJEBodX3QAPnHDS+0rPG4hyjaEz92clyvV7+4mNoZ82t24df+o0vG1LJIDGXbGSENUnCBMkQVI6On/3iE1qe6uqo4bzfEnUdABQDzcjkgWmIw3q1NpCDL3717uLG7ODwi7/xjWXhZu/wdJWzAaIAVGvRIgDtbLFer48++fjFi2f/4B/8fQN9/uLx08efhoa/9tUvO4I7dw739/dVtW3bUkpW7GN0viNiQBCzkpUdhhBSSpXEFJF6ZTatfWNnI1028tkMbmB0KcADLgxubzS6XRHScOUQDZ8lXri0XEUvvRwuxIfo9o8mo071PhAwotVxxjtGRB5FyOeJI4hIDEy+knhjlj2Ac+wD77X7IjIM8fj4+NGjR7cffmUH+Xa1q13tale7ev1SADBABRSwYqSjq4MoIRBNs0693iXz6hIFIlCDGqynwMaMxEkUiAGUkJmYGAHUIZ4NkYhAlYgcBzPLqoZoRBeOdcsT/FcKz14fmL3Rnv9i6L5zu8bqxa9wCe8BgORCxJ4AmKvLpW/Ci+OTmErT7RkUF4JYzKKKyi0TEgAWK6YmAinn5Xp16+Yeewcq7NAEiKFxXpwMJZsZEXvyzjkAUFATBUeI4BC4HqEaqsUi4CiLGBQAZWYDStm8CyG0IbS5rLJYESgC7FwpSoSqICJEBEYIXLWLk2GGXdHkOcrLAADIO2egVmJMiOgJnWFeDw6pEoZqRsFVFV8z79bLFTfBqeScY8zM3K/jYrEwZK2iWUIRqZIzZgbCzex3wl3nAQnT3+PtvGFXNvb955j1Kjea68gZpPMeqy2kdxEKECFiEUAEImBgABDT2nLWhIYZcxoWe+1i3j5/fqySNA9QOt/5NnhAdc7VC6SGYmBARqPcjwEVuX50NEU1NEA0BGRC2WKEao9lSin26xA8eVIzVe1jdCG40EoBcsBIbKqSCITJRONt366kBzgxv6YylIREFJqOjTyBomZJYqrOi9DSWuf2VJvjzIW7IWoGXiz2z5YnjhAFmRTYt4v9T54e7Tfuk+UZlMKsJMKorW8ICiCqCRIQYkwDIbvgxc5XUkRFVUkdMlP1k0XDKqRFBADeQCstG96PERXx5c46uOip+zpictSXUvLOHWIv/0Rfei4u48yLN9U20qTL3PL5u73kqqyIiFY/CjHaxO5Xi6O6FLiRYevkH4uIBqiIgGTEWmEwkYkUxZDFkH1oZ8heddfLt6td7WpXu9rVGyA+Ad40mZASG5Ii1jSm87QvMzAB8m8OcsAQ1EANDQmQ0FWbby6mRQ20GCgZcNMSooiKqBmagQEBkQEons828KVGvl1dOuEAtuncQlXnHAoQXWZoc5Ju5gC0KiRFDIt8+OGPnh8t791/CJbXfUSMbdPcvLUXNAIcOBcQnHOBmZ89/mTeNh7tYN6q5L0uBNdoMVVA7y2h5mJiKSUtooZZRUQIAc3q8gHWYAeB4skktzkV1edHLxS6PvWxSN/3CEcpium6QL8e8NGTAfPZkydPEPGb3/jr3nsiWCwWWwEAuA2TzIyNENAAzSZKASvkEEICZlRTNSRwzBwCEjGS1RQ7hJhSPD5ySA/eutc1zd27d7/0pS8BgHdORZIIVGYzuGrGODJ75/K7c4+NS4ZD0/dlMmK5MMXfsHzXdFjZ9oS+hisAKlwE9tszeMAxQ2KjpkNkJEI1VWUiH7x3UFL65NEvHEOM/Xze3jk8aEp348Y+MjGPdi8xpVwAnUd2zEDkwKj6NToiAzQ87yatdq5FNaXkWUPr1ekwrKyKYAlU5M7dw6Hk+XxOjrMYMQETASAgmFoRhRx16Ncrvz6R1XHAs9AWi8WhA8G0yuQaJhiGdRRtu73DOzeAePbFry72b6HvwsFdABeTGlkppSFyjDlFEXh6sjxeDf/sX/1h/4sPVqvV8dFTteI9PXxwr2n49uEtZGjbkNJgZgpEJHVMY+Q6TFVad+zz1E0wBoJOLCtAdU4aFbUvXZ1LaGm6E66E+lcIO99wMQhfczXqqqwRnHpIcVqtGDsSdaNiqGCvwjqqieq6lcRef7WMGlcYzYR1JOTREE21TIMVEldTWc2lH7I+ffwkxpizPH78vB/SDvLtale72tWudvXaVSkRwNouZ0jIVIqCmtB2/8fnmFts3DVBFYqKZsTAopMvHRIDIHP17y5i4BCIzEgR0EZFXgV426jverTzq+XQrtz5X0JPFzMDAxERESildvSdi7jOM+tqKIPUqXwpZb1ef/jhh7HQ+++/D1g++OB7jGlvf+/g4GAOQ9fOQ+hyEiLvnNOUGqZAeGuxKJLmXbc/3xvWcXk2hNAMCkVURNKQhRUAsqlnBmbvGQ08O+/YAJm5qEhKMcZU8tOnT09OMjClnBEwxuwoouVPPjlaZwR43nF89OhRKfnBvXvvvPNOnZjGGCtwvdAO99LlUiSc9I0qQsxN06BaSZmIZk276telFPIOCc3UeR9TOjs7C+wObt54cO/+7Zu3b9++LSI5ZyIqMakVImJ1pRTv/fkx4AWLfDMgugz5NmEGALrReV75wG1/rks57FugDl/BRG8A5xRutnGUEQBg5qZpCMoyrj/99FOzeOPGYn9x0LZtpzSbzapk0XsPADEVM2RkJi/OaLQkHd/l5ccEEUVKjtG1FkLInEspmmONC4wl3r9/vy+DsfOhHZJkKWgMAoCkpUgpajHF9cnxi9nQY46KS0QDUgI2xBKlYQOFflivU+r29m/eve1dF956yGEm4BJQzJaLMWKMsWVgMoGC5Ps4HK2HP/n+Dz7+zu+HEFZnZ6r5wcN7+zcXAHr37m1VjXlYr3vvfbdoS9YYU9u2KJPpDiGzUy1ZSnWaqZ9ru7XSMdtF4nU7pOEvjPx/xWj2cnTk5V8UdvVraetGR5r0mZV8J663pWNXQR0xOBpD1dFkw3VvfUFElS4lZlcp5VJURErWp89enJ6eEuLJyUnOZQf5drWrXe1qV7t67RIFBtQEhg05bzkJIyKwK2DLXsKcPQEIjs4qr48lLZmRI5cBBskUvBmBmkMkAzSt9J0hGZAQkJrK1NmCaAxoAAbuKkilWzbhOMZDgYFuT3m3haib+ejrTICu20yv0Xu+BLlGxHvFcVwTIm+XXvLSkdi5LgtqKxJf3sAMrZiSgSNGVEZkYHS+KIFBMCZjMPLWmAEoiUVA52Yua14Opw0F1kDZnPiYyTdtVJoFB9mcGFjnbcbKCGhSPNk84LAegGceAgF7t1j1YsDchgzCVlzD5FS9IKGhT0nBd0Upl5hVFClBUC7JlJOoQ6CQjWh+y3guIINiIALniwiAuFYRzvYW3pcu98Ns1pUUPYJIgSKdb1WqtQSh0eQEpIoK4BANURGQwOoyBpErBRjJTIDUBVMYMq4VsjEwo4oSkCVlo8Aua25njbEJaUYj50AxZ3A+xWzFyITQLYYMRM6AAJUBikmKeXFwQxTWQ2pH0SZuz6ppWtVAPG/dMzMEbyAGAiA4+YVOfjBkRmA0NUAhEQuiimqW2axxgCpC7EZOj50hoSGhRzUrmmA42NtPfZKYWvaoyjl6IdMow+nhwp0eP58bLiQeSCPtnaGgbxYAUHozdd4oi1F2mMCzYwNCBTIBISIrByJrxVXxCX00FW+QMAMLE1hmE4VijEpwapq851VMGVzj5rlnjNI2XbJsTjP23UJWn/zsJqRFf3yQToolxB7dnlbGMWfS0nqCXIZMCLehmx/zAw5f1NDd58Y751xIJTnnimT2TRyMfLvO0bhhKbY+mRN2q0fcpnU840ZWp2e+fVjthaSQiKE2rXcAIL0x8cx3mhWpjGyugRVjRFeFmhtuDxEAK87PNurnoboK2dhdOrK74894IvAYwBA8AIAJoE6JBzKOAfUuslFzYVPo6XnnHupFKxc4H7vPzTt1Gj0q1jIA00pPb722xuCpigABiEMHAKqFkRANDHRKeCcEszzlpdfPqwBY2zHrfYpABs6UDIBp5ohj7BvviiQEkVy6RSMioAhE6FiQKhd8mpLY/pC94owZi54h7hw7d7WrXe1qV7t6A2SGAGRohDQSaoaAVD0ArUb2ERAyvmEvXw3t3lpCxqtgIcgvt7qN16w9X4OsDN48Je8vrH6lCe8blZ2NZia4t1is0hqca2bNBx988K1/9W8a7F4cHy3277/99tvc4I9/Ooe8bJrm8PAQhry32GvaQGBIxkh7e3ugcnh4eHh4aGaLg/1xDUHEEFbLQaQsT0+kFMfeuTAUe/b8mKpVDNloKKoECIvFPja4d3AQsvvyl7/81lvvnSxPfvjhv4VSbh7cXDSdc+XgFrz7/ntv3X2bErED1XLj5r5IrqnZIhmRAfhinMgVEWQIODpYjneCTVCq6h7VAKsm9my1ylLuPbj/O7/zH7sm/K3f+ZvOuX41lFLSkKqdZ7ZkGELTsg8A6JwDkOA5pjUANk1DyDFGNfbkCK+KPsOrlw4QEYyr0SLiBTP/jQsnTL15iKigG1t82OrlKwYqhXMGAC1SXTT9rD0+PSNAj+Sce+vu7Rz7b3/7X6+Wx8Qyn7m7b9159+27M4/zedObH23xDQxrwDoQADMCWillczJRLEuuZA4W3Hw8M3MuQNPUFj4FRWTnHDazL7x/eyhl72Bxts5ioCqIgKZsJQ3rPp3k0+H4yROD7Fcr7NdAOQTvSKQklVJSnodZKXy6juoW73zpN2nvsD28f+cLf03JnelgyACkqqq5ai+rDYz3/uOfffzzn/7w7/23/w0TxBhLen7jxo2vfOUriHj37l0zSylVn5uLzquXx5NLCZyvMcjo1YtndTXCaIvh1dd97evJDa4UCW83vqJdtkauQzcRQQ1H3TDMILh1JISAiMxufK6nVEwiclNWZCX9qMYVAhVJaEhUG4CDY8w5tu3MTAyBfTDET588PVv1Z6vlRx99BHiYUhpWax94Pp/DDvLtale72tWudvUmxQAI6ABRtf6yxYqYhKiAxQKeoCXCKaLvDTAfjtLQbcg3xsVNsernZoK/HN57I/DzMkT8tUN9r96yLqjXjhnEagsPYuZGvwREIDK4dXBDWWJJpRR2ru+jC60CNG3LAQCgznpBjcAArVpxEFUzQU1SSkkiUkHUOCcmRKOmCTnjpoEQER3RmNU2xWohWT3I9XrdcFN3YmYcvHMu54wiNdg65zxEFTEix6ylJEA1kyFHAvDBWcxm1Qv+XNUpYJs48qkHabz6OuElM1NDNRvjob0D1eX6rBSoxioxxpRKH/PJydmtW7e891oNjthpKY5nuZgpxpjMbD6fg0rU4rwDlb7vVWy2uOFCE4eEqHQxOa/Olq8CDDxdXZ7YmHNdJ4BNwIA2YNGkBjAIANSvipgZVnirqlDjOogcIpAHLG3TSop9XKfUeocGGVCch6ZhcqZakD0SBQ5TiqAhIjIZIJoSg5mo1hB5QwBVFTF/rk2laZ1higzBc7xNyMCccl8ESikFrX4IZya57zyQDSY9Y5qhOlEyYtcCg6GoZM/QzRZHR8cRaJXlNFMWuD+7UUJXiMwk58Lej8SoQlEh4JwzI7Vtu1qe5hydYzPJWfp+jVZKKTXwY71ed123t7dXSsk5w5YgFifPlTdSdL/UF6c12eJq4DeRbJdesuXaiq/c8lWDnr3s7LKlFsZJ/nv+o7HhjhAJ1czUKmU8ujcrAOAU4WCKhrYZ7bnKQRGYuYo9ecxYNzPoOg8qqpZyT0SErj7sWl9B3red6XOmQNiA+TysTbVtvPf+5HSJ6HaQb1e72tWudrWr15+MeDVVQgUQG2WWdaFXBRRhKOqJQgAwpjfcd51clIsNSH8+R22vsizHa7Ic/tLye780UBw/8IV+m+3p5sQmKU5KQGQrKS7Lk9On6PHZ0xcfffQxiHv3nS+j3+/jgGKA2DQNIg5DmpGZSSnFtJiJIy6lICIwGY19XGYGQCpgJsMwqGSTgqZjBoAogDK6ccl/ktoSgGsDEXjvG/QieblcxhiJyKRam3A14SylxBjLajXEJRGWkokB1VSLgSKSoVaMBCORCdX+48LsFgHHpLgrWs5SGpwLFWrd3L/Jzt97cP+3vvHNUsr+/g0AUoWUkokZWcqF2TGFtu0qg9Q4l3J69OjjkpP3fPPwNhEvl0vvMxH7QGamahWT1St2lSsjbV9ZrKEpW3HtcJ66wVtTdtno+sxMBYy0srqISOzRqsuLIVFMBcnnIiZCpD/+yYcmkUlmc553fv+gIxQOjoInxwg44j2AKpEVKaJZjZGMdUxXNwFEDkxqso1pERGBRawUJSdMBghmqKYilkosRkbmvFcIoOJRKA2kkfpjWj8DzNyvpIjE7ATUpf15QyYS+8HgZDlgCGHvzoN33x2gufH2FxNy6FrXBImxIJupCqSUVK3tQl0L+LPv/8ls1v6Lf/nPH338UwNlxodvv9W4W23bViugeg5LKavVqrYvbvDelc/ddejukmHPy8APrpfLj2F346LZJbpv4vrws8HndT+dvn+l9bFuZ6/XRSOyEdjVZsUxX0FhWkwxAA1uw/KdR7+MpkGANLGF9d5I8QwRm6Yx4hBCCMHMFIzIxVSOjp8a+p/99FEWTUXAPJs0TXt2dqYK8/nCkHeQb1e72tWudrWr10YLCGZUSZCiUKfvo2MKmIClIj3qLDgFCJ/vLSqpUsOp8XNSc9eiu3OvjokhsV/zK/Im8s5tpdb4wdWqd+Ok5LxAIo0xdcBGGIzNwcmLI/X06NHjn//ik1mz981v3oaw6HOCkgCgaRrvA4xz/Yr6UilFHJtZ5eKqtC/nXIW6I+kneaOWJKI6u638LhlQbYFSM1BAcs6VHFMabPJd32AGKSYiAKCqwzAsl8sGxHuXS8ylJwIVSWlg9mI2HiRUdhkB0Ezo3C3wwl2jWzl1RAQECrB/sDg5XZ4tV76ZvXX/nnfh3v2HDx++Y2Yiue97yUVECIiZmxZVQyk6rCMyAJhodo5OT45PT4+JqOlaMEb0iNw07pzdQ7BNKN+WlWG19B/n4tW0tqI4xZrNPfV8EjEh8oQDK/cnULMBTDeAS4opGJMbDTOK1LDsotA1HiQTQxzWP/7JfyBNbz+8ExrfdeHmjYVBmXWNR8xiigUAGAwJicFM1YpaEhntXpnqA65MgX1Yq6qWStgiMhoSuWxaSnGjBJTHBQrDVOKgvOrXEQKCUlEmYlun1fOyelrOnpsN1EeHzpELPqxlKSWbJgVDIjdbZF5kv3fr/d+M0M7uvTMjJxpzUbHS971zgQiZnRsdeUo/DM+ePQYt3/mjf/3oFz9bro5nbXN4++HtG3NE9N6rajXYFBHv/cbj9JJ9ziuA1suob0J3m3Uw2np4N/zbBLQ2yeb4iigaNcPXXAn6XOOqTX5Cjqr97+TVyTSS9ziqUM/9aDYnCpFqwzUBEkIRUbLKAI5WnmZuPNVYzIjAe+b9PUSOqfTr9OOf/qIf8qdPnhk4ItfNZojrklJKxZJki30stPv9vatd7WpXu9rVa5YCKIICFIBSlKvvxWaqQJhFUikGUD4PQ0ZmoLXNyBDoV0uyvdqd5deI4ttM7l8T9Z1/zAuONedMi1WNJ3GNCIfJsjI4v14PjkPTztj7pCYEAmCEAhZLTimBmuegVtRKNZCoJ9Ks5k1X0tAxe3bOex9CqNwggJqKaC4lSSlaCphtWIXx2HSUWRKR975yAnUPAOC9rz6cIwQSE7Gz1WlMfc6xlEQ0igdfjqAQGFWOsJVED9tp6VuGmUTVlEJjHpyj0LWr1SrnjMghtDkLsxcxQu7aWdu2NX6NiAhD1ak2Psy6xiQ5JrUkGmMemqYBtNmsnTWt5iJiqtXpnuAKxyB8yXKjPkGXEtWnJ/Oypb6RqZnVnEAFUwABNEMzUxw/r5iKSD2BBhICSxkcZcfZcSl5HeNpyr3kUrIqMJDfoGIkA1CDAiiIBliQdDzxqioCAIykWsxsgiuEtZULNjCvUpeMwIQOuCH2yL5x3qMx5AAJ0+mcyoHTA68LzXMSr1lTn9YrJpOSCJl9u87Qq3903Ec3W1O7Rn+STH0r5IdSyAXvGwAopWgunjgP0TMRGIHGYT0MqyGuui4McVXxfIWpbdu2bQtQuUHdvnk22uPtK3Kpl++6Aefif/V6ek1fwnt6zT71+v1cjfc+CwSOu2KoYg9lMN5y951C+qouF6ZYBSQCz+iZscavqIHK6O1ybsgJBIamBMZojkAk16d4WrnArpvnooSeQ+ND58Ls4MbdtlsAOjPyYbZeDUxhNj8IzYx8s2P5drWrXe1qV7t6E4BRp8gZpGSmgKZkBIQIxkRqUn0P3xyBEQKCQUV9b9wJ+IZg79z/EK9BUa+BDP+yAT/8nDB7Yn7qvwhgUzMSMFANxQPN5fmT5//Df/8PV1Leevj23/7d/8JxVxTQrOlaNSAiLQoAzjlWIgA0c45D8MyMRCnnIrVnTEV1Mv03AGBGBq7mDTWAmWi8QFXTiXAeZp1jogDVMSilFGPMOaeUkspemzUEAlA1Zg4hpIIKwoxVCQYAwBRL5kuhkVPyiAJsAAdOthJEpFKjC8FxPWwWkaOjo4Obh++99YDQ/53/8r/a378lCsMwEFHOoipZU85ZpTjnm6YBonk3LyUR6tGLZz/84b8vMvzTf/5PP/3007fu3/vGN77RNJ4Z1UrbNkNcTsJavJC3DjDp9M5B+9ZdylOPlW2cNjbAA0ZzF2Sofo46gRACIGau1kxmpqbFcp2LP3z77vL46N//4M80Lj2U+dzvz+Z37uy3rWeHt27dQmAiykOOQ0GHDgnRDMRAzQQYfKhmHCZaKsismt6CggQ4qQKrc+W5PHAie1W1ErIZgiAwMJiWNAzHR6dlOPv0Jz6etjagRgbp2pYcq0MzpOByzmd9ykYW9r75n/xNt3+fFndvPnj/tFd0HhhLJi2WRYsCEQUf/CwUyX/83e88ffzpT37yk//tn/yvjtA5unGw95tf+eJ8PneeOhdUtZRS+1fNrGmaEMIwDNt478rw9F9iwQ2vEHai/tJDx2W7rCsamLeoSLLxTadgHd5sWXnZLRW0moGp1Kh1AgUEZmQmZvbsJh2oAYDDMcsxj3mFBqBmUldY5vM9AJjP586F5XL5/MWxyNEPPvjQDHOx0+VA3CCxGWaxk6dHTgs53w/JL5r/7G/9p4u9WzvIt6td7WpXu9rVG+ElQACVbCW7hllUmdmcoHqgBIoGdN1i8meBScWtLjKY3Lqnd95MLPgce/4SH8Q+85P++YO98U3xsyD1XwRGxDGcYEpMNkXDiZQg3ri5mIEpiohrApHrQuObltgDsoghKKIRIjFCARHRXBxBFXBW3OWcq2l4l5iHCW+gquLkc0hEsIVxxk4+rQAAGa3tZlH6unPvPREZjuCGHHsXAKTkHGOUXNq2VVUgMLP1kdyekAAAIABJREFUeo2IzJyTjd6zUBcaxrR3M6xQ0wgJzkV0VWsqVsk1qgnjqmqEOWcRGbKmlIYUu3Y+m81EpLr2awFVRQJTLSUTixmqpNA2i5n3Tn0TiJWdiWS1koe8WOx7cqVEEcPxzBLA6Gp/6RaZLt1lDvBSP9gG8hGNs2rTKqYbOyrrpQ6+EchAFTIXMwFQROvPjhoPDrJYboLNgrey9nirdSwikjKCoQuM7aylqBGZAYsKiCggEAGRByTDKf6xogGRbBfb3owMxKCqUs/JMVUtVkrOmTrQAgoB1GkiW3cUkw2N18ZQs0ERshwAjUyKaZZSVLEVbtYSsr8R1VO2MGRyIaaUERG9a12MvSNMKZWSnePgfEmx8byYhTT03HkmX2QIjYtpBdgUoIr0nHP1ciPiarWqIs/t2/sK29VtffVLzZlX5qpfBH70yp9eCepk89Z88eX2kuLTrtGAIiIZblGy55hzY9ZlFdyNlk1SxdgV7zEaEBEBETnHzEw2SgjAFBENxYABgd1oPINYsaUiooI3s5gNiLKgAnfzmQ9tzlo0EXsDFAVm7wOtnx8TsAegdoGuE/S2c+zc1a52tatd7eqNSorEmGOMZGoltd4XETAk1BJXnee9rrXPy9IRwNnZ2nsvBqpKSHbu9L1JsAIAoNfDY2PDHuH2f+F6yxYAqMb0V+5qO9dua9K22eD/MxD+xnDPbBs7jPbozlVAI6UgIjrWpESEyD/9yc+f/uyHyyHeOrxzkob9g0MA9mEmAuj8kCLTKNoM7OqkkB1678Ao51wnx13XVeVbfUdmZ2alVF97nHrKcMM5MvMmAoGRvPdgUt3wyRMiq2plKeucm8CrqogQGTtXWwdzXIfgajI4c7XgB+ecGcIoHkZFoItn0cwKGE8sWU4SQsg5+yagaYqFyBC4aWc3D29/5Te/GvyM2bdtW/nGCgMQDWzsLWxCo6pIGjytTs+eLJ++OHr8Z9//roIcHz1tutDNGkXzbdP3K/XiXahGIBdtbMHMgCvLMj4KNPF42we/7RK5cY+ESV5bSmEqZuCcq41ShE4Rh2EoNRzTkWSbz7qS+pSHj376QybUvESMjfMP7t+x0h8s5k3ra76emeWiiEw42m+oCiKGEIqkUgoSElEppSg555xzgF6VVAzRqkAXRqaazbDqYAGUCBBNVesjXNRjURYLkE5ffFrOniUYuKwISxHxzN6xlZzK2jkiglzULHT7dxf7b815fuPe+725Zra3Xq+bGZqKqPrQ9jEStY6Kmev7/jvf/hYzf+sP/6BfLY+On925faPvV4e3Dvb35wAagmemKg+uRF+VE5dSag9kBdg68dibk38JB9YTdaGv+LOCQKcN8PpX4TXrVucI8xIq3GxwCXxe2jnB1ttt61GtigLGnTrnVVW1eCYkNlIzY0DnazcvESCgOWaouR0wJv6NbB+amdTTCwCqwkyhccyM1HrvX7w4Jop9H588fWqGfSwxaYySixpSKqloUrW9GwfsFzdvHDazObvw7Pjs9unZDvLtale72tWudvXapeCJw5zm8zarJdFsMEQxVDMwAo+AWkDYTMH5N4R74xeKI80HE/VHnxdNXbGIfs2uGPDVvSt/9Qw8N+44imAAAsYAiNT3fdu2TdM457z3zP6jjz76Z//7/zm/eeC69v7t23feujef3UBwKWoxAzAkQzRHwMyV01NVKQZQVXyQSk6lVMbHqk4PASaSZ5plVjsKOk/A25imoI7O/lhlxLSF0qn+MSsVHxKNQMjMwGSyq6x2lzWBAAldbReabCXAzK67z5g5xth1nQ98dPS8pLhYzPb29koe3nn7C9/85t8gDG23yEkAoGkaAzETLbrJKigiItJ0kMv65OSJlvjs8cd//Ed/qAjd3oIcuRBqLp8jZ2ZFMmqoM2pGVFTAyXZoWv/AV96im1WJl1oT1QykiFnlD8EIiciQnXPDMDQNNp6TUuOpdc3PP3r08x//oPWBrDQO54d3H96/A6XM5x0iFgMVUyUwh+rMQFgAQESJFYgNAJANQbReHjAE5xygKwVKzmZSz9JkUrLRWleNoCEgkk30fgAoNkQtp7w+zsunWYcynJFjBjT25NgQwWKRoZTMzc040P7+vTtf+Fry8+7GA4ckqgyD5EFiLgYGpMCGTlI/77pHH3/07W9/Kzj/nT/61rMnjxd7s65rDm8dvPfeO/NFy4y5RNFcQ8YveWxeD9I+5wDyaoPW80F5a/C8+P3tV31+/SedH/9IvtNmdH7pgAnHMBViNCNUY4fOOVBx7JBgWnwBkYiICEbERLgxc2Gm2vdL5ELwXVcdbsPQy9HxMqXc9/2L41PnwroXQF6n4kPr2D9+/vj0bHl4eHjnrbsna/8b3/gbs/n8+Pjkk08fnZyc7CDfrna1q13talevPwdRHFOfjQgdsQB0nqs4TsURQMPk8LomuVfDyY1RI+K1Ue76shfFZ06bNnOT63a6yQD4HLZ19uvs+Vm5LtDzXr6jo6M7t2/u7e2lfthbHIyIpRRumrO+v3Pr1qB4fLpCmjWOEBmqY6sKqqiqmoAaIW/MRYjYEJhdJXNwq4w2uj5WQkQ2ZEVgq77taJtkPLCNjWG9OciotjZt5KAEvOkLAgQtEmNEiyIFEWqH4Hhr2YR4z/+p/9KlW62S1exdVSRKLyG0s7Y5OTk6OjpKWWMqRbBrvRlWS5Jc4mQPc26kUZGw8+qsgEawKKV3jFFKKYWQs6iaqRkzIKgq0DZQQ65wFwBGi4vN/YwX4MQmCvwSzDCzrc69aoM5kTZGqqaopRRQUy1EOJ83VnrnbDH3i5ZzWrdNsBxLjmmIPjgjZucoi1TkjuOJZe8qsDMgRCLnxcAUFJHImWNEyiJE2YyIUS6YzdC58QdqNfeonh+VR2JTZ0ZD78q6tYSQERJ3bIqI3oCyoENvqAKmTk9WsrYga2uLD/P9DCF0Xb86AQBQCb7G3RsQiyKSAWrXNcFxPyzb4BlN8iDOwDUmWQvXM+icMzHY0tBeFWR3oWDLLngbll81ntg1SJ4uwfxpvKJXIjWFzxaLwqWbZ+sWInoJK07C6+leAgDdQFytPbFIwICAZgxWSfzpfjUzEDWr60SjSe+o5p4oa1Vl9kRIxIYYU9rfu5dSCr5LBRWyGg9Jh1jYs/NdzBrXS3QutF1BzILNYr8v6hSQqTrr7CDfrna1q13taldvAJ/MREUNBIHYBQJkrJNHMCIEY6zO74L0ZjEN1YBet//7kmE+AernYtte0bl3IZ7utXd+ZZfOrxPYq0zRlqlj/VDvvvvu6uys7/u7h7fB6Pd+7380w+XZ2s1aVXvn/S9moDDbm7cHeZDVqkdCNKm5ZJpjSTmXyM6qPT8zMzOS865xHAkdoTOQLdRHRDQqLDeO7YS6deXNpIIvQxjtgsbvT0HOiEDonK/R2IhopilHN6wR+yKprlYAARkws9Y46PMZNlacYSaA7op7p+YHICOaAb04fr43n/3dv/tfn54uQwi3D+8MQxIx59hA4joDKIGxZzMDNARqmq5t20+f/uTo8Sf/1z/5x8fPnhjIYtbNiU9jkixxyKkYSAmMyEyIqGP3ao1oqFYuADBhadme2iuc5xls35Yb9aBIVlUDqZrPWetVlZABCFRFRBBD430TREtOayX7wfe/M6zP2uC/8M49Avz6177WNWHRdiGE5XJZTzWYIqhDdsAOvYlJSyKSEigYMaFZQlNUpiY0M1M2xBgjQGHXet+UiQcGq4aqxTZYtDoEE4xmMKbLp5/40p8MLuVjn4/i+hgwueCcb8HYxLKYMir4rGpE/tbD//x3ftff/iLP76wMV7GcDkdtU6+jOucc+lhMS87Ffu9/+oenp8ePH336//zhH8zaZt4177z74ObB/ntfeKeU1HVN1pw11zZO3uLxxvz2LW3tBbR+sX/1Eia/BBe397k1Il1h2To1YV75bBMAIG2MefT8Nrl2iMOXD2x7TeF8o62NaXOcNfnUJlssHC1eiAGAHaFzDtCcGyMcqhCA+AIwrimUZjabzYiEfVPXaFIqp6fr7/7JH4jI8fExIAPQEKMRrWLSqOz806fPxeDrv/Vbi/2DEMLDB28vbfYnf/zdk9Oj1dnp08effvmL7+wg3652tatd7WpXr1tixojoGKF2KilWM+2qyKtL82Kj8+abByGNnXtYKZcr+lI+H6P2Kwrf+/VGfTgSRnZxStf3PTPP53MzKzmbaNsunq6fRdGkVgALosTClBlccD5JIgREQ9DRyoVodP1HMxonrKqa1Yy4fofQVWJIVQkRKRAUREYkhBFc1UOquSAMMMrFABHYTMeOPwWzaY47pgjWa1OpgoJYzGTM+sMqgVNE3sRCGyKC4hVXU2F6wXq9nrVz59xqdcYO27ZbrgeTs+DnCM6MvW/ApEhKKa3Xy64J4Mgq9+T9eOBAJQ+zWWgCn54cheBu3Do8Wa0duqFgFiAKuRQYAXClQLBCxi3DzvGpMhiJm4sP2Qj8trmaMfgcAFBNbYJSADbO08GIiBRQc0HHIbi28QTZkRHmxWLONiAigYFiH3MfMwB736ZSFAlYobKoAMiQqxKTPZoBoakSOkVDcuSC6tiEaYAMWu1YN/LXClds6hczExgj5UVNi6SZnLFGl5ny2qF4B4YcQsiiCAJCCE6Ve8sDNMT+LPoUbuRC2g/UzJCoCW3RmNXABIGDJ9SS0xqBiEC0xDQQGJo0rUtD3zv0hIKWckTGEIKIqBmUC9DuUnPdJWbv5XHss1aXqnPVVc6Z56HnV5GE27kdRghgINM9j2ZXyDu3m/22P8v5ytCFzSrvigBAL2kiCMxAaQyNNETCGq/BzI5QjQFrT2alwdldgLJmdZ3HigKgJ3LOBRVVNVMIIZRSnPeqIApGhBTYAxpkgaTV5cnnQj4Ecu2iWcQS09CjFdCBUHaQb1e72tWudrWr14YJiApI54o1A7Dz6TlWyu/zoCCb8uW2DMPxAjr5nAf8GRtc2b11nX3LXzHUt02iKgIQ1tl/1zSpH06enwTvHz9+6v2pc+7h+++vUwbnEDyxrx6efT/4QETETM4xq2+apusaZxBCy8zIxOQNAYB0StYmAmBiJhgD3JDIKQCSA+TadFdLaUMGGhJgjY8ABkQwMp0AARgAVPoFAAzEAIjAOadozgOAGmSRaMYi2UyR/HmoOVQ14bXXcbFYrNdDC9C2bT+sVHU+n7NDLQ0R9TGDqIgAWtsG72+UnFRLypHJt+0MDIch9X386KMfP/rpjyXHg705ADx9/CQqDsJrRTdLSB4ZELgYcJ31TxjCDAhQwbYS4TfR1tfegdt4D8nIRrtOAKgiXEQ0pWp8yuS992frVRA6zn2Mx/NZ2F/c9ox7rSeiUjTGFQAQOmQ+Wq5tkyFRld6mbFDYO+cUFRGdOUBPjJ7Aqi+LmAG54Gs8vEi++GRRVZ+OuBTVTAxMtFQ47eJzp4Wd07xWzkRkDIrAjFCgFCF06Fp089l8tv/W7QD3pbsFFBBIVaUkRRTQAkbOJVFL6dnTJx9+8CEA/LsPfvD08aeIeO/+XcnDvbt35l1jJkNcA5gAMnLJlSwFh/7SsHApZO+S5vOXGSgmiMgve3texnu4DRp1+qZe5PqueO3LxlRXDnc0tfNdGpC5GjnjJmEDaq6nI2RmQCObVMWTtxAamOL2+WJiRFQE51pEVIEh5+VqvVqt1+v18empmeWcxSAVTVkNrYiJEXL46te+QS7sHdxm54j9n37/g95sdXZycvrC8mCS2rBz7NzVrna1q13t6k2mH5VAARM0YK5dfFu23lbDmmyU+rw5CLmum+58RvXa+O/PEe+96pivWIn/dcB70zlQADfN3QmpbduubT/95PmTx8/29/Z+9KMflaJf//rX333/C33K66JqEohUwSMzMwIwIhExETNWq4aAGEJgZmLPzGKK7GlyvEB0PJq021bWuau+oSPRRwbEiHCpIwrJUHFL87mVIL/FsagKQL0/kajafopoHvMYRp9BHRXJUL1k7JqIM6yJ22gwDL2I7O3theDX/bK+4TBERPREajYMUTQ13tmE15i5ZOv7Pg75gw9+8Gd//O39tu2aEPv44sWxsl8lXAl0i0MERgAFh1JGm5VqLqNQeW/bXgapn3ozUwdBxKn3UKsP5/b5MagukcjMiFCkxjZYpSKZmZ333pvJul+vzo41Lx/cv9UFItRb+10ppe/7nKwUSVnQ+aFkF7z37BwhCEpBTR5R/V7Xdd57ZtKK9YmtymLJ1RSQc0ivso00qncrjDQRjsl2JCI5l5Rz9OmYTVlnBBnRnPcQQM0YWYpaUSFDYA57s9sPH3zpS3P3APb2LSsBmhYzkaLonTkGz6vVGuPws5/95F/+i98HKX/6p997+uTTdx6+/fbbD2K/vn3n1u2bN9ars5Qie4ejDScQOXIM+YploG0x5+RBen4Vtu/YqdvztcDepnv5imbjEdFt83vbX+i2MuJq6SZe2R+4Yfw229jW39PttxlFz7EbTUYswAjOMTtCRE9cShnJPaTgAiKmkqYRHRGJmYGJEeezBZFbr9dDHJ4+ffHxx5/knJMKM6uhKqVU+iGLsSiib28e7P/Gl79GPhiwChydnH7nj/9MKMWhj/0ZWfZWZk2g3W/vXe1qV7va1a5eHycYAJJ3HJgZ1FQEAYnqLA0QYfqHP8/Oq4EkXGlg8Ga/sj8f/vqrZ8v5ashnePmDm9lqtSqlIKKIhBC6rgvscindYu6cC21rCOs4iAjBGABANmVmj+hKVLWu4tcV/HEqOSkwJ8+GyYlnyuSDLX3mpQjy2rC3fZxTjaQEEdXWQQBQLZXgMhOp/pljLrYiV3f4bXSnIwIEtatOVA3fWy6XzHzr1i0AOD09ZWbvGsdBypjEwMwhuPl8rlbGz8jjHLqU6tlZ9uYLE5VcVHXRzbQYVLMRQ/bBOV9hzzg7twtoAa7hXtAu/3RrM4XzdLuiqiJjXiKRAzgPQal6ytlsRgbDegWgTQgpDU3jEVHE1uuBiIh9EhUFH9pcVKqbEpOhAiqwppSq3eK5wSNyFemF0NTkiZrbUQ9jWsfhSytL04U+v6NKKaQ9SWSTSlNWAWxWEREtopJRTQyTYAYHbqFuZtQaUCy5lOQIzCxJyWrVDDSE0DQeNAdGM+m6LsbepOzNZ554GIa2bZ1zzIxoG7BTCdKXx4pLrjmXNvgMju76halrHmC6ION8xWu3Nns13tt8E98kAge2iM1qklTv/GrXxMyotrmI48gw4d7tN6pZrITc97GUoobMPoSGyXftvKa3M7OiiqkiIJNvArPzvkHniUPwrRikmAm5acLZ2YkjdAQIopp3LN+udrWrXe3q/88QbpJoAm3ZZWwMAc99EuvfoX4XwIBgNGUbNz9vCTGENyf4kgIS9OsMAI5YxACVmOrxSXUrRANDHPVAdOXc9/xI3kQKemmKQ3j1tOYztJ2fFa51YXp+sTaBdS/t4bM/htnLsO3yawUA7eLPTcTUU/AEYMDUeFdKHvohiaZ/873vfe9Pv69C/9Hf/t2+z/t7N9eD51I6FxjMKFpAgBI6b0oQ1QyxJxX65PHzF8fP29LPF3vee0BWhaLw5Nmz9Wo4Pln+8Ic/B9S9vb3K8DTBxRjjujezR08eHx+deN8oQsl6fLpEdjEXEQTgdYQsaiB3mnW/TLNuHxo+TS/6J+tQbH8Y2IqfY8Y1kkFvuobo8iwsqG+ccy3stbBg55wGASRgq66SSohYA+kRkTBNiAPBanKfVNHrfN6Z2WrZm2HDCxISikA0m3sRS0U0gRkREdq8a5rOl2F1evb08WLe/uN/9N8dHx+TPHfgHp+ms16HBD/7+TP27vDw5o1FOFw4WD/1CCgNoAGG3HSXNIHjikp12Rz5dENEASMIE64zqPJcIkRUhZxzjYxzrjEFUVBEb4gihObJLJ/ms09N8Sd/8genp6c5p7PlCaE8+g//jli15Jgo0P/L3pv0SJJkaWJvERFVNTPfwmPLyMitsvZlqqoXApwhQF544YUAAYJ/iABnDjzw0DceBxjMlQT7QILdRfQyXazurqqutTsjMyvXyMjY3N0WVRWR9x4PompmvkTkUtVVDZY9JDLdzc3UdBHVlE++731fs1pE7ZN3eHr2mBz7ei9p4FALiFrrOLECW1iElpGn0wNPvgnTnDMQ5hzB03e/++2Y5fr1Owf7N8ncdLbfLzPgMfiUTcyQshJR5yqv3MQOoIXFu7WsZk8/0Nw2aeHwsMtzrRw0aRVPOKfaqjTvVWeuvj65eetx8v/Zf/3fzH0Vm6rb27uetE+LJOq8Oz07m+1NPDLlyKmnfvm//i//88njR4v5yZtvvZFj/61vfrGqXphOp5PJxHtGzAk0ZXATD0CkDoAa77FkD2osMGbNT24/JcoSwFohaWbOmIgQUNGy5TWTtm4CHE2DFQBAN0+ggaV7Bphf/8cGOx8arE1hLc4s7ZK09oBRW5u46Bbpp+u49oE2RAAA5Uw2esYaAhAoAwAZb/aN1AiIkZkdlOGHgQMzIxkoEDsA8D6s6d2Ehgj7Rn1s2dPsYJpMkclVTRZ37+33s/B82T558qRPZ9mWkqPjicRo2XWdQXO4f+NmQv6Db31nQr4/m791742M6Y03/+ns9IkTo5wXjycz9f3ZMqal86qEO8i3q13tale7+n0v/ITfB4Cl5/9iz3zv59oH3ExotsiKC+Dmd0nBfaLi9Nc7/H/eQ7u8fWZGLQQUSlbLsVBcKSXnyXufUuo7AQDHoW3buqrKNlTVYGDwwNQUvGMQUFUTMREzR0QiWUQMiNmTKw1/UJLKATWltNmaGRGJSJkrI2YjVDXn3PrMF37AETAHVa3rOoQgRKpK5FR7EXGM51uSjJnb9swMRLTQgeUHNcNzlvf6jIF8DoSvg7OL38s6M3DjNUoKioDKxKLJo3rP7TJ1nTrnADSlZOhNUVVFTFU19exosDWljXjPhq5W+MSsyHG54WIoX1lEKJnmJSt8e+OF3CPCDTsrkFLMOWWJmhOwqWUPkFIvSn3WlERzEpGUs6PcLzOFg5wByJK0MfcVsQdgAkLKOccoObCIoWMA3J9OFsuu7FVd1yrU5z5pSfRUUCMDQkMkQkNTUi3hIYDqADIaDdpUQkTvfOAZ5F6zIPleNCsAe+JaiVzwEAIOwYy4v79/cnKyv78fU1dVfnG2DMGpKoiq5b7vRRKPNUouCfGKMJiihlVdp5p8QsrCBR8UQzC15z9PPs2N/OzPqtknZNg8IypQz+G9rQ1uL66hla9As4L3EAZv3XE7ZFichajQ5hf7GwtVWtyXyDOaA4KURREMEDIYGBpoTjl2fd9mSYBM4FIEBpcFksCknnjvEbiM7eyQTGPqYuxTSmiGBnXtz+ZLs+Iiw6q8g3y72tWudrWrHdx73hSBRnRHG6AHzxNOfl6zFQUQ1TFszXCz0m34W8y++3XA1+9WF0r2THS6YW3XEcpqoFosMoFMyQRVLf35n//fQPD05OTg4NAOfNPMqpqJPITi9y9gWnx2wLBYtqoqAYTgjJxZlpR6jc57RDLUlCIZLOZnMWVEPJtPc845Z2ZKqSfEnDMkEdXFfN7HPucMQGpQvENNMxGYaUq9mXnvLUWmkB89XhKfIYV6UgumnDXnfKLaAoH4Xrq2Q/+BgzhfzImo7SIiiyoSW1Kk7XGHZIoKgAa8wZm4NWEtvoFDxjTRgKkGw8khK5KIrDhVSAIVA/ng3bf/5q//wrGdPHnYLk/7tu9yevj46dmyF3POITI6Bh+wpEuYDUF52YxUtwfVBa3gpRdx23hjbZIhIt6XJr3RNgNRRJDCkMee82Q6eeHFF5j5v/8f/rvY92YiORJLSi1oni9O37v/EYqr3dQjS+5Pzx4D4Rtvv3e2kGq6f+3mNcOeMZOoReopXzu+Ndu7ybx/cHR7iDMgIco3bx4x5+vXb/a5Y1dnFnKcpbPcg/ZokUEYjFEsrdL8kZpYbtG6vDwFyBRj1y8QxWKOfQ+acpaksH90R91sevzS8ctfWYjH/b1y4mK78hCy6HK5ZGYDWa2Wi3l+6803/uovv5dT95Of/MgsEdrrX3it8u769euDk80YIDlilY1vimrJCWSw7ZDDi/z/NvU3XDJCQygk7GB7BWMHdFGz49b9ewlAjuEIG5Xzpkvw/DsJjAY5BJ7DclvBJKNC/wq4evnhD6gAPKa5qNl6P4cMTEQgKEBTSwI7I62f3ogIww1iiMSEJQDTwHonoW6IQ86qQGenq/n8iYi+f/8jNRMRk57Bp8QAFfoJKr/86h3yjVUNz6armH7493+ry1W/OLv/0QdY0Vm7MMmpi/2yNX5MhM6H2d7spVdebaaHO8i3q13tale7+j0GfJterqtx35hrff73c5MDeiaQ/IzYMwuIAowNXUioVpzgrghs+A0GoJ9f9v7nBXu/cUx4boP2zPcUUHAeYSsjIGqxUlmJ5dwj6v2PP1JV70Mz2VNBQ1eFhpwHElVRE7AhslyNQInJxbY16WKMEjuG3rHvui6EQETIjMDOc04ZwNp2lXPp5IpmFGM0MwOJy5WZ9V2rOZMnREXALBEgqChu+rpyzoYKMccIiyV7a3sxTjEtlsvGY+5VVYggRzHVRMBGq9WKmVZ9EiNAciEgWc4CgCVC2kABbYiQHiaxuPnPZsgpIiETIJqaFc8XLdNwISIzADFD9Z7a+bypnUh3/8N3FmdPHSOTGfg+xZwsxhxzRNacI7MRG5MZ5ILIjRiB7ZJO+Dkui3AJcmw6HRGdc4OX6fhKzCKqzrGa+uD29/eI6JVXX0IDJCU0z7BcPRVJT588xkC5h/3m0BPn1C1XU3bunQcf+QyhCddvXhddGUSnBtkB2e0XX232bgvtX7/9JYA65xxYmkorH+tgk0ltqFiZohkZWkRLCMJgDoHJADTrCnpCzZgjYnS5J1ZEgwCePSGmzkRQNCyyHe3d7iDvR0HmAAAgAElEQVSEg5t4407DoXNMSMEFl3OOEmMMIajlxlXB0bLvHz968Na9f1qtzlbL+Wp5eu1w/9b1l0Tz/v7+VkCcjmCK1lF0675Hs0xX3cfbwXrbcXMAAER6rvUNbEydMRgWF4qMGEo+w7Og2Pn0BLsU4odmF6i58l4cYtPxkh8ybMShF5fWhk2N94kBEo9PSQIjJCBDKnHqQIToCImYGEFxUDkDsxtPDiAIj/2/OZivA7vp4snScZUk9R2YWbtYGBmzRzARkuhCPeugMoBqcuP6zVurHK32E5Cf/N3/q+2yPT15+viBODPPjjjlnLMkiVUFRJqBiSm4egf5drWrXe1qV7va1uboRfA2rB0/C8utrcB/3e8XK71JVGbRRCB5q60OjRShxAn8xvSknwHvfVa09pnefmU082/uGDffsqYmCKkKLKJo2qf03ju/evtXb4jk5XKpqnfuHr1w+5Uk0DSTPqoTILIB8q/tM5XUMKVMjp2rZrOZJ3/rePLaqy9NODX1VESACIEV4e23317MVy+98vKXv/xlRNzfn9V1nVJCMkSUto8xvv3WO/fvPzAEFctZq6oSsPl8XlrR9vf3AZGZMUkI9ezgehfql7/+tePrN+PJ/C/PFhLb2fGEZsxgsOpuHB6HvSkIffjhhzF2k+m+AYmk5arTLCFUAIBkAEZD295miG8zZgPFB8WkyNa58DimO8AmN9wAFUT62P8ff/q/f3T/XZT4+PHDJjBajn333gcfz5dx0cUsho4Pjw5Esg/oXTETUR3tbRBQ1a70/7jaFGRLBXohHa7IYretTQsINDNkUk3oODSBAV988UU0EM1M6shWq4ZQppNGHUukg+m1QKwSl+0ZOv7xL95UWk33j196+VXRFiySmkbO0L/82hemh3fVXbv76reyheXZHLTtTu//4G/+KrZPjo7+22/c/Hqr0saew6QCG52fEKkcv1qMIgsmQMjOlE0hq6acc5QEjhCN9g9uHty4lSi8/q/+aA5Bm73q8HiVLIqaatue9l0XuKmqarma96v2/mrxP/3b/7HvVpK6jz/+8PBg7ytf/uLBXoNodRUAdO06s7lH1sb+dq5VrwyT7ctxyejyCgOq4eqMSzCyjiCENWE2NGduLzU8Xzt6IQ5+vcEBS67h3bOfKJsWvmdhTNPBlausWiAAIAESAw1BmUQEyFQkuUTADkEHP14iEElrexdmLnY4RNRjPFv1uevuvfGOJlycLZfLpWcENhVJWXNCH6rD4+vXj2+9/K0/iIvVo48efPTg0cenjx8vTtjD2enj7ulpbhddv4q9oneIzErNdOaw/df/+X9xdHStmex/7avfDFWzg3y72tWudrWrXW3wm21hvbFos6T8TFShvz7qGxpkBltyugCZ6J9B2/n5OLeLaVj2O7tan37/C3W6/UpOKTCgmXcu+KAWF4sFEZpZStkUQ904oZSziDW1zxpN87BUjwjIiKAA7JxJMrWUUs6ruOe89327KHF8TVWFEIBcUdZJjt6z976qKu89EQEqEZWuG9FsJsHXGDjnfHYGqJZS6vs+hDAoJ1VFhbORYzMjZvKBmU9P501AZq6qCVrKXazqsHewtzpLXRfNzBQBMITae2/OldyDQe+KQ8zds0IaVLUYz494oBhyoulm/k1EBCCgZuIcmSVGy5YJrOtWjFrXwYdpPOkkWwbFbAXk1JUPwTm3Ni8tYfR04X67bK9/DuCdz6vYlhQWv9ALbCE6pIxEJGrOuTIL15TRwJIROiYjCsFj8B2Cd+y8axwSel8UrinDYt6RE8CAZAg0NHbW5KuZcZ3JWVUzVtquOINoZBSPCrnPqSfyVWgyABEAGRGVWMhyHJp7UWEmIiMCVBMAEUMmEYkKaujBz6r9TFXPEz89asGvovaikq3yDESVDyUtMradSArezc9OPGFKffC8XJwy3iECQuz7tq7D9sNme5XkXH4lKg4Emj3Hn/O86SUNb97ARTQa2u5oS5e59jjdxo3nPC1VL9/+QxbIlrL3QofeWs5dPkPAw6dQLz3W8ML6n+gQBFJ0qQM+NSNCIhiYPUTiwagzgxARjpcRxkDOYt3p2bF35Z0AAFjlnLNa3yXNqIAhBOccO4y5V0NTy+C6rL1AUguTacxqiKGucEVdt2rbtvJMiZtQSexi1ixWkw+TaZK6md4hNyFo+o7yVHeQb1e72tWudrWrcdZx/uciMhvwn30StYb6WXMULny1mCkgIl/YGby6Me23j6+ufsXs077/+W/+NaEjPqeFEi9ePDNzzI54tVqkHpDs5OTk8eNHdV1fv37DgK5fvw1AOavzAUH7FMv1MVPCQZCmQACQRCBnj0YlqQPAIVFdh7oqXpFm5tiKQ0aZ/JVeuJxzSqkEypUpICEVQZ2KFM1nmSkWg/8QgpnFGL33amaEapazxhgd+WY6wdyN/COq6oAV66kYMHt0bIiK0Pe9qtZ1g+e8NS4LlTda57IQsU5a24TIDcPeANjMEEp0uJajZsYUZTKpmULfriTntst9EnK+IlKUEHyKKQTnvWPedt0okSRyafBcxABbqM8uQL51N1rOeX3ahyMk6mJnZuwJCc3EDEUEtbQpMhgqIJg3IRVWIRNr265VDA5jSuhdTuZ8jeQIQ9IeFNmYnO9SJ+i89+gq9DRfzj988G53ej/PP/r4wbsVR5DIpipKjotssAA7QzKikQYDh8CEjoyZmT0gsXC7Sr6q68Nrrmqag+v1jRdFiGfHPQYwViFSEu1BCQ1C8A79k8ePPvzw/Z//7KfMGJja1byqfXN8jSwfHu5LTtP9GRHErnMubDdDDgjK0GCj8ByQ0qXYg6tYPhqHkG0/DkrWyCC2xGGp7AJaMzz3BNnYWeE5vFdeZUN7hlfwM62LUS89cPTqJmy0tRiUQBG5OCdzWZkodzyXeAYgAgQrvL1tNTEWjfeYdTHcm6r60VmfYg6uijEOIBhBTLuVGFCoJ9OmaWbX0DV7144ePH6EMb/1q7eZsdfY7FXHk73HH72fz+Y5a4w5ZvDTySxMjvevv3T7LlSH3h821R4z/cNPf/lv/vUf7iDfrna1q13t6vcb5F2FTEqQkuOwARJiQKgb728gsOewTPYZkZkA9CkjkxiAIRKktIWa1vOuqwDVxXRieybi+kyIbjO1utgodeGHq5GWfRZ/0e1v+HzcY5FcFQkfERUKTRWyCCLHGAHAOZdzBoAQAiRxCHUI77//LjO++/avPvzwvpl96UtfUWNTkGw+VERcN04UCCimyJ6cIxEpk8A+ZVCuOTDGYuLCSKqKQG3b5pyJOISQURlwtVqIHINZ13VVVRXBoaoKWO66lFLXdwCQJBOyiMQYkw5m96paVZUBqFnJc1sul9FVBcxkU1X16IoZJiM4ZhHpV21WCHUFYyebiJJ3kLKZGWQwwlEFd5mlWU/fC1gqHEuBUgWylqxxBQMURCqOHjlnsHR4dADS9bXLTcWkp09xuZwDcjF6cd6TD3Vd1xVPJpNpU+/PZkQUgittXqKgMiRcEiFssUYqcC6cvhiBGGzv8Hpvt/1FytgAABFxngCK4q7EYCIYATGMrkmmJJlykm5lOecclS2AGoErlwMJzAQRV/0qptaRKXDuu+i4E/RIxnayeFTX9b23fvz4gzd8mj/++D22TmIrfY/Og5nnyggFUBTY1TlndKhZ0aMLziTnZArUZfN1HbMq4emq+8brX4rgrt999fDW3Wihg+D81NqkWQnN+qQmLjgDcUz373/ws5/+5D/+x/+wN63a1Tym7vDw5pdff5UdMoKfTVVzcA6risb8ehzjMLZu/OGi4/CiwkaPugHSF074NpBLKW0F0A9dc+M12r7r7TLW36YTL/B4a9b9sk0oPuOhJpK3haOIBfNbcQ8696xDdcSqSoyWBb1vqiAi5dhERFVCCE3w3vuxB9JUVSxXPpQ1BjND4P29vRgjM6uZd/TRe+8x86MH3f3794OjGCMTBF83TZOyScqLZXdY1beOXzy4ceP4xo1333/vlz99S2N64+c/M7MXX7n77a//gffI3rlJk9s+65zZ37714mSyf/v49n/1b/7LFiqR1LWLRw/v/93f//XXv35nB/l2tatd7WpXu9qsCo8L2lREPKIDHBIDMsgGVJpuyizzElQsJMnn4KtsCI0mGLr1tv/yPFXnb0FX+axEvn9xlw+hEGiD1QQA4OCssD4E5xwROQcl6JsZQ3Cr1SqE0Pe9cwHBFzP80TNSVUFHTwg0MkVRUDA1UVVCb8PEl4a05ZSRtVBzZeZZprYlhhu21gKISBEYYCChkJBpHdRuhMVeCNfNXkOwmCEaEZHjYvdhZpLNkY3hBGqi5wI/CLV46xdqhAc2CVALwUfPvfrDPpuM+eIlfXLwoGdAKDaGA++iw1SekIiACQyyac6K7A3IgBRGMxAzTTn7XNBvuWCITEiGihew3VUrAp9mZG73JZ6/WwHQQIdYAjMo/WVDMiVWjEbcZOlUCUnJ0CCJRgU0SGqpS8uYVsDKnjQmMzOaGHoFrGs3bcj5zLgkXYCcVU7ispO+c0AGqAqiJmJZlMSyARo6YCAk4hhjVfnKh1UbBTxR3WmcxzYD9+R7DqdGKIguIIRu2TM6Z0YA5KukferbyaSWHAktx9WkdrHvvCNmH5hEEyQAR8422GxbNmm6eYwRuQstc4VWhU0PJ5xLMkDcPtNXGq6ua4jjMyguloDjr1deR7vksHz5nagbBvCq4hGjFrAHAFYgbjEBGp05y8YFRFWH+FVT0bw+NkdcDj/nDKjltATvRMS0rC9gQYCImrIS+5L9x85ng5w00LQJMwDx3rznlFLsrK72+iyu2ud6n/xU0fWauXbIufLgA8UYVXPbLlOiSTPtopAPKmiOs2DK1kVlqlR6tZ441ROZTJLBagf5drWrXe1qV7/fIO/qIkNVgAxgBkxgHg2HbicGEECE7fj2X7cUwAwMwcbJk5nRc/mu5891zeA36I752b1bfgfq08IImaGZqSkolVdy1sKMOVfEadD3KbXLhNp13Z/8yZ+Y2Ww2u3XzxRBqBEfIAKgwpLaVODEydM4xo4GqasxZzSWBwEWLmwvYEbGcs2l2zpdgvaLVZOYmVAWSlZA9IhKwQprlAmuYicZWH3YwGLcSjCCwoMSkWdWXnwdwuEFGTEbFQB8NCNBA1mK9rBlBAZRoMM+AAZkNZoIAZEAjwtwaX2brSfQ2cCpczrCfRctGgIhN0xweHDlC0AiaGGw2my0WZ+88fMdVVV3XVVOF4G7euIGk+3tNU4WmntSujooAZGaitj7eC5APLnh1Dv/GTxyHl1YuaMuriQwBDRQJUbHY7JMDAGQX04rMEwo7BDTR1pAMokEKFU6ntUAHEMmZm1ZJAxA6wo8++NX/9X/+byrxpz/8fvvk/lGN3/zSa9X1o7quU8psNplOgMNTERFJalmUFBWImMUAiM4WK8QWMDw6XcpcDq7d/s43XkmIX/nOH59la8H35EFMY6pc5YFXfQsaD48Pxdxb77/5i198HMj/u3/3b2O3ytIT2utffO1of08tHh8dphyJyDlKKRkyEK4T88DWJ4ouXPQ16rtwwi9EsV9xvbalmziOGd0eYvaJj6wrceMGiMJAiX/KSJsB7w2mMgrDEoRsb9l7D6JlsYYQHZKRee8JEMlGqbCCmhEQURZBA2bP7JxznjwiJlEFBINHT06ePn2KzG+88QaRMzlmx2baddHMG1FMEqX/5rf/AKghX4e6eeeDt/7m7//6yenT++9/uBem7XzhfZUlmmHM0kVtu3R07cYLL76Kdf3dP/rjWzfvPH309B/vvbGU1Uf333968sA5XS1Prh3t7SDfrna1q13tagf5zr0wgi5SgCgqCoxkBsRQ/q85TAoMCPE3hfqygZia8SfpQZEM9Bmdb2u789/lGf3dRfNtfbGamKoN3BkgAaJBjiVymoLzk9ns9PFD52i1WgGA99Vsv540e4B+zNkazOSNzMAsGQ/IhgosUVVEb4MQl8EQgXEUNxbLECIidMDAzEQOdYB8OWciZ4TOMRHZJm+skBSjhg0ZkYmMyAE7AAUmLbGCIKMlIBkxM68j0WFU3hGx5cJlKYCqZbQC+ZxqWWUwBjAtDaQXkBWtQR2O+ua1L2IBWUVOec4iHxEIk2QjZB9QwBTAVBSyIAcPAEiEQACEyGSARmZoJcveGAEAmZlAZZviu8zU2afLar/86wgRFYBM7dLaCxiqGWnpYzPTnJmImRgQMZplUwTQrlseklY19xlSTGCgis45R1w5bJxyXEBeUX+2eHyfKzf5+lcZnWQDI2ZvZu1iiaDr1jm1QjCyIXrv+r4XM2CX0Z91+sK1WwtjRV4Jg68YnHHFVCXI7bIFIoOEoN1qDgxkkGLXtvOuXaAJE9TB3Ty+Jrmrq2q96IDIREJERK6In7dw1MVWum2wdJlr3UJ9fHUa+1g89gcOY77w0GPuHXy6HNItbKlDk+EzP3Qu4kENtm2ZxwZQ3ZB+W3a1ZKilNXQUMwOAdyWWgYmoCDyL+BkZnA/OuWJICgKCwERVVcUkzrk+2XwVmTkbN6GOSwkcsmoSi21sprPQ1CkjV42v9gBdqCoiPj09zX10oDEuvCMA7boOiZB8VKwn+2bo64bqMDvYNzLvuetWRrBarBZPl/v71dHe9cDTHeTb1a52tatd/f7WVezA2lsABKDP0sVsySkAM+9VRASuWBNQmQgX48bLuPGzlRiYog6xVNv9craZdA3ehFdsfCBbSkD4Zk4Mv2X89bvCe+Vrtbipg65zt8sEVFUR0XunKqWfLaW0WC3evHcPSry62M2bt9k1fS8lMqsAfiRBEgQgtKwDUhIrZAIBs4cgOtBQjGSIROSQhbwp5qTM6D2W+O+u62azGQAQOmbPzMPlLtN9BTUQK4HVIKqAjEUwRghcTF8Qkb13zMU8U0TESsL4SCeagSkMr0uBdTJ4A4FuW9gbIADKMGBocGYkHBw8EYqebfuaUhFwFohqY7j1Re6FEDCE2iSDOoJaJbnQhFqdd4DofRVC7T1XoWGU4GvvHbNHZDAqqxbl4K8c5JdJpM8zSg1HDXaxn9FCUIKpIqCZkqgmM0vaIyKhIyKHZOaKkUlx1lHVtR+jqdWhEYGTRw/nJx+fnT75+J03SGMj/as3b0yrqqkm7SoSV1U9y2AaO0NANCLkAW8T2JBHH3NCJjVctd3h9ReCBuPJtZdeS6Lqp0CBFHMmQU1dP5tN2vkZkU1mzenJk75vf/XWmz/84Q/rpgKVehL2Zw2AgqWq8kggKcqIqEXMTItUeAsPA65b+4b1gDUQkvWftqGyjQEbl55NtMbS65Wp7UfWGu99pou6Afx4cUdgA+wv5vnZOWfO8cGKpUdR4TyfWTxdBmcWQlRDQjQoMY8E6IhlfNQM40FULRO5QvIrUEpmYB8/fsLOn85XbZeMtI0KrIR6tpoz8/7BtTZlX09ne8eC3AtYSqfzJ4vF4smTh2kVc4yoyQRywphtenhsRqL24t1X0nx++9r1qgrL1D989Mj709XJ2XzxJGWWaJ4rB7UHR1rtIN+udrWrXe3q9x31bQGpwZ+zLBkbQlboRQEkFQeDpTrPwWHlwA2MgPK5Ocfn9O1ULTYSYEVhhVuJUmN/iz176vNbAFT/Yrv5Nr6TJtsm7+XklEk5FDd8IGYEgL7XpydP/vo//WWoKiKq67qL+aAO08ms7TIOJvUqpEiZyIg1uAk5zDmpmAGaqYgpCaFTLKwgI7lBmem8IRYwUHYjJWnb1swckjqqqoqIkpS9s2yaTUv/nZkaaOFYFMFKMPuIVQzAe+/IjVsWEbGUc1KnWbOZKKhKlpxUxAzEQMAUUBkJyda++ENs9eY08shhWkGxCkBGBSji0PdXmt8AzGCdm2dmeI5zE1NkIucZvSNEk+nskJxn55i5mU6mzaSq/OHhNUapAjtHVWicCykVmmUY7Feac14pHXw+MHgWDjEQAAKUDVxAMhAlAlOBaCBiMVBDFEg9EAEYgTMgwtA0M8ZghgCcszlwd+68LO7aD//uB4vTR93y9B++/1ez2r30ws1muh9CmNUHdU2T2ZE5NiNiqNl3SIRGBIWLHkcsGNl8uTg5bXly8M2vfyn7/dnRLbhxI8ac1IMCGpMYIpBB2y6p4kld9137/b/7T6vF8pe/+PlffO//6VL30t0XDg5mr7x0lx16NucYEXOOrIyOAQCBRI1oILIQaPCnXAP4MeBwREG85ruuekoYbCM64LGpdlgIG4WUF/HegDWH62XPhevnVrXWCYHrDW7z0tt4bzgeou3hYaBmhbTfmBiNx0sDrU9ESM6jcw4NQnA5pqFJ2JgcGsLorFurgJpVdY3Ay65fLFux9u1fvZdFVn2MSUJTK7pewFmXVYVgrz6YNuH2C3fvvPwau3Dv3r0+5vfe+9UvfvGL2Hc5xq7rAE4rqmInMUJVNYAsal//xrf3qwpTqusQ9qo/+4s/f/LwUXd29vTBw0k1Q7RJ4Cbw3rQhoB3k29WudrWrXf3+1rPwmaoB4djFRcZsgEbcxy5Kzo7Fu2lA+s3JKFXK/MPALvbJPMu75Vlg77z47dcl+j79x39X/XvbO7DeB2Zen4eq8n3fx5hyzpNJ4z0gYtFeAmIINbNXtaaZdm1GcIiMyGaKamCKqGjGzAYqIiklYCremLQOAyhdf1ddkaJzG4WgI7lULnaZ38OWeyGCKVLxnCzu8EblHwMq1oKg2ZDRNh1840yaxrwHonFco4FJBjQ0JS7tfzg2LFHR7iEhlH+GE4jDKEQ0HOwwcHC4MFAr5iYXcdfwITAz50LwtWYByUQMCgpD6JzYwDSqgogaKIKauZQkJ1EBYiMmRALRLbOQixDuQnfZZwd+DkDBDFDW+sABbJAAqqEhKZgiZe8mJk6F0QjBgQUwAPOSEcyrcLYE6on8chG5XuZuNQtuYvVB5eL8DI+veVdNwkwVkXxSiEnCpI4qy9WpNymOMduOo4gYgmdmIBRDQZovOqhiQA/e91ECec+MWYChcj5ZjwwZJEy9OWomtUMy1cpzjJ1JPZnWqWtXq3YyaUSSiDjnsERr8DAuVOKlZ8uFWA7dkHXj5b7y0sAFZcLWcdmI92BrYQu2GL9PvJTbV3x90w3YbbOWYRscuAF/WmD9Bch3Oe6v9M8iImwcnFQdE6Capj6OHxmlBKNL09npwjlXVTWhQ2QmdS4TUPB1tkRsJpAFnA9JslFyVR2TdFm990pVyihgRtz1LWB2bErgfe3RqXY5iiNuJbZtl7OKYjZbrrq9qgp1lVXm81Ni3T+YLk+emD2o68YhqS7ZXSMXd5BvV7va1a52tUN9V6CX4mehQAKmqtkAkRyQSu6zaE4OKw7snpEH9znQz5UeoM+fxX66d35+1PcvHO89a0+253yImLOKCDN77xHh9LT95S9/+cE7b77zzjtVXf/hH/5xjBk5xD6ZsnOh8F2qoKZjIADEGA2172OS5LlyzgkCO09bFheFnwKAnJXLhH1skiskwBBvIBJjRCQps9XnxGOM/N74HgKAGKM5cpWtvT1htPgs3wKK4pxnZiSwBDiYUhS8h4iiCkSm44UbUSXS9jrDOh0NN5xJSSUrGMBgoIW2xqQYmFnbtn3fx5xAjZkR2TmnVY2Ezrm6riezvcq7g4MDAjGNnsh7z8yoWvok7dJZuQD8LvmyfMJtciE4bjyZcsH5ZUzoLo6tgiZIShQkoyqhESGZEhCjsWQgDEwVER4fXbOk//SPby3a7oN33/7wvbdqyK+/9NIk+ODdjeu3Ab0pKzGh65NI3ylqqL1qBpM12img6PT05Gy1eOmVl7/6je8sEn/l6988S46rg7dyrHxtSAjswGVNJgIOzOyNN9+89/Y/davFf/j3/75GroDv3LqdoPvud7/DBKoZUK9dO4qxQ3QA4L03opxEB9EvON7uiNvYcorIWg+84d/GlYGt67KVJGp2EaHh9q8bzQAZ2KeOc/mUHO8FSefWkx4AQLf4SbONCLzw/whAiOPqB9ZVXbyXQJWZi5RXREoqQ9H3ro2TiGja1E3TKMDjh4/OFsvT+XLZtjHro6cnoZ4gOzBUBWKfUz46mu7vHYewf/eVr4rWDx6e/ORn/5gk/vznP2lXZ2ipa9u8Sv0yBleB73OXX77z2k2qb7zwwte++o1W7ezx05zTG+/f++nPfrSMyzD1i/mJS3l/WrN1L7988+jwuPLhcO9wtud2kG9Xu9rVrnb1+1u0hmcGgLqZJ5gRMAEEQm+YM7Dzw1QPvRL2AJaMAxhgZTh+UAGpNAEagIMEMLh9rI3MEcBEkQBMQAEcA1A2eNoDuGYzcTKgMjdCkqtA5LbzwebFcUf4N3R+rpxJPyPx+Ld74eyK756QJRURBXYusCGmDDEZO3J1E2PnCSqmpKvVo/fj4iGi9n1y/sCFcHrW59Ly16BaJxIFEqI5ZjPsk9RNv1r2qujQQ4/kYOow6QrZA1RCgJ4la7RWuZNVV81mhsg1RUiI2EFvDswBefDMKgkQ0XFWAQNNGURRrajImLyQOSQlTWRq0RQQIoCZ9RN0vaoGJ86ZscfQUr/S1DhzBA2SgKyIs7FETJyziGgPZOSobB9lGOpcMqURGJiAUM2P2jhEtEHLR2pGxBgAzCRntYSI6NERiGRRAwOgAISGkMzYeWOfpXNEwE5zQg5AaqgxquPGceUrryTkTTIKQPCTRfIA5NkzqEDH6M0E1lK9coMhgPF52DaMyQsq0AvmLhd+IF6WweOAzFwRpo4xcWzeKVq2AADKUwwrcpBZkauYOVFt4JcZ1FGklfkMAqRc+Wb19GlF8/jk3SouGl/N/ASMwmR/rub3g5txL+mprV4IQJZr8BztFIwoIqwEs1VKujyoJx+vrn0oL03rL0yPXlgAPGhuTg72zj5+vBdcv1w2N6dtO+/jvKoqACWDBpG65eqjB8TaPf34tGeIaF0AACAASURBVG9vXT+up3tg2TWqOVWTaUp61s6rqjJRDl7ATIS3ohFAYUu1UCJIS9uqbqxZxjeo+e1H0RbwQwAZukbRRqClZG79doZRfz2A8FHtic997gAw0VXrO2KKJTYEh3gJAEAiUlU1MQCGDTcoqFvPEAOUInVWFceOiJhH6h6AgaHw384BWN/3iMguKCgo1tUEEUvgHguTUSbKhhTc49XcyPWAJ60acJQQW+UQnUe1eZa2qQ2qr1NzY9lpPbnF0Dx5mOP8QYxdPltqXBBLv3qKiFDlDrpgE7FOPam0+7UdUuROzlZ9K7RM1cOTFDBxfLinj6Z1X7O1/d295lbDTWDen+5bTjvIt6td7WpXu9rVZVQzgKngyDmXomjK5DgXK++sBgrGfQQXwBDQPtvGAT5XXPrnPJbfl6uWR+dDMMsZDEHHsDgDmU7qHOPJyQmKPHr06HSxODi6xlSHEHJ2zomlbAipjwbJBj/Mjaqt7xKUDHfzZggMxCgKZuCcs5xTSiZS3h/qmoiSSIwZiLx3poiIKcoWRUEApDK4aBTfzhImUd5RosMtS1GElsgHx55ZS7sVqjGg916c995LbnPOKSXVvPaad+SccyVfckgYHKgSOj8gi6yRnkOhbMRyRgb67BWBcxQrIhJzoR+987xVxRMDAGT0rBy9bAzGHkI476AIRs9aYbjKWPLZHo6bbQ4IZuiYRUREh6CD+jTnnPs+IfC0ct6HlCMSusDknCoweY8+amzb/vTs4cnThzmfOueOjo6cIREhUwihmk5bGRSkjpEY0dBAVJG8ExtOO6FLWVdtVzXHB9W12f7BbO8AAIDQDEMIy9wWaFrXDYh2XRcq/9abbyHavXv37t27x85u3rzZtsv9o4Pja4fMaCIA0PdtzpkAJeXzgfX4ac7Vhb8iopZUEqAL7Os48BQ2vX8AoFc6EePaj+r8RmjsO7swFLcVmOs/abaN88oG8o1uRmVgj7h0eyyJ2fayGSEVCxZas+GIaIBkBMTEa5EqMwMioYs5FTcXM8imTagUbdG3soTlIqrmvs2oRg5CICMsIYgxwZ07r/U5sZ9NJnt1RW+++WblZo8eP3r8+GPHeb54WjfcdktQE1VQ3J/uTad73vsXXrzL5O/e/eLpok+ZTs6eLlarJ08fq5wIdq4ilqoOk+NrM8Wb07qqqmrSVHVdT2c7x85d7WpXu9rVri7OcYCI1IARgoOm8jGJStasxhUy5iyqCGrLXmrPimO0NRQ3/E9n34K8mZ58dmeU57QwDTb9/yLx3vP2+dcuUQAgI1MFswwlPQGg79qj/SkhnD4+7dplu5j/2ff+/Nbt23fuvuTddDrbj73FXHKYNcYeSQClnGAd3fNj6j1XrqrYfM4KDMhAYCXIDkfbmJIF77hi8uwrA+LgmVkVDD2RC74uAe4loQCRyPEw1yzZfAUdiZRNldknM4cQisasTMBzzlGiSDIdcsxdaUtSNTPATV8fAIKRGeZURMqGwLZJOdtgs+esUNiYnL5Nl9mQWziEPBT3C0Q01fX8mIgIi8mhOMfOkfc+hOC9c86BE81pTeUBgBbj0C058jbwQ7hiPy8oNj+l5nkAkJs+r815QMQSHIFmJpITARgiA1q2GLMBQIzRuYDob1x/Mfbtz//hh48/fP9HP/qb6SzcvnHzhRfu1C7cunEjRVHGpCImZkI0wF0UMzUxyVmTKCoAMxIt2n6R5gevfu0rd79195Xbt1+6fppShLpd9ZAUEFQNAL33XVwBABH96Z/+qZn84mc//ocf//101nztq186Pj66du3wxs1jElFTJs4xmllVVSmlMq4GDEYFs+F2FPtzbsY1d8rDRdnugiNAGzrlBi+XcQgRXu56xot2yXhhAeLymgKdY/nOR4OYAaIpIMGFiAjerEKMkmSTzaoEWfFhGbEeMbMjHL7LFAcouCV6ZnAuMPm+7w3BV8EMTNR7n1CePn7y4KOTd9/5aIjmq3zslohJRROow0aseeW178SszHtV1Szmq+/92fdUdbFYPLj//mQaVDoVJ32PZg7I+er28a2vfvubkvWb/+qPQjUTpT5lAf2nN//x4aMPY3/Sdo/Q4970lsNw/eDgi6+/XlU+hICITVMfHh7euHF7B/l2tatd7WpXu7okTrT1LAYqD03toe9TzuZrYFBlQ1LQLva9TIIbFJtjbas4tydEsIXDilcdWrGkf3aW9PNRH/5WHDt/s+jun6909COB4ooCg3s+ewcGKpZzruvaskyms1XXizoH3HU9ggcAVQHUMaycEA0IFUBNVWGcGJfJOaNDQ9WkQJQlOhgJNDMQ67MY+oq9qJBhyioZRmMeNCNVQABFEzEkHGPZbAxaMFVl9iUAjUb7+/J6YHZIjpiBHDEBognC4A6qW3DLQFWGoWgCmk1NVHXdtLfl/6LDbYDFyB7NCBCfdUFHjkgGIFYWO4wKe6g4eh6SEREDkiOnzgiNEB1x8ByIg8cRL5dAPzBEoG0l4XnkSXgJk1yWbm7/TESfODhH0aiNnpliSmZSsuwZES0AasxSbFklptivQl11j85UOPUyqabSZwY5mFZRpTRtZpWYs4L2vUQ0rKrx4aBmYiWeEIipclyRqwwIyMD7FGM08q6Khl1WpCBRxbBygSzXNTvnGNA5l1Ly7ESSZ2yapq7r1WoRQiBSYnBIRNr32Yg0ZQAAp5YHcksvnQcRgfNx59t8IFyg+84jq8LKjmtel5ZyLsWFbssito1e1ksJVyLPKx8pCM90sSqxk4Bbr4DoAPcEx9x2NEBCInJETMg0tsgCgAIirDk/LQtJRqvVyrtKVb33zI6ZASBJhqZy1cSFOGkONKllSRCZDdhW3TKZQ7fHbpptr66nptp3GZGIUTQydb7KRADWzk9TyRGtwrQOFRtmRQFWZPBNisp1ldJyvjpB7on6aY39aq5yDVxlWJPbl3yCgU1RcgYk2zl27mpXu9rVrnZ1VQkhD9pOhL2GCaqFrBYZPBarOTQAMYzZzI1T3k32FMH5sL5zE0/Uwa0O0dQQUU0/d//dBbrvvK3F79c107I0jwBgmBVQmcihKdn87CSw+8EPfvC3P/i+c27v8Ojw+MaLL79mQs10D5GXyzb1rWqupzUgIiOAimlWEDED9CEAcsqZABHZI4lqzhnQnJGh5ZwhJkSsqsrRFB2TcyjoXQDC2WwfgKrQMFVMUNc1MimCT4mcdynmnCeTSdP2jgMz56xrE86Sfl5cAws3xc475zxx8ExghNAE74zWeSGDy4Wac57RGRYijsCoxD+aXZoqo8JWADeiAiAAbzVrbZNpa/Vm2ckySdc1S8ZoozrORi+MEmxuROS9856dc0CARIDFW8ZBEUMOs225gPe2V2bG3dARKtCVkODZItULeG9zz46pHsXSg5xziI6ZzDCLuOAhRuf9q6994cbt1xw3f/uDH3XL03u/+DGmJ1945U4O4fjo2iRUls1XQVWFE7OLm/RIVVU0QiJ2JGIx5n7RPnjwMFQIqUWig+vXX3j99dC4pKk3WfXqoktJ1LL3fjVfrFart96894Mf/IDRfvLjH6a+CxW/9urLzuOdWzfbbq4pPnr0sVOrqkptEHPGvhcRWfuXDCdneDhpvhrybZtwrs+wkDx7zWzNv23jatmsMthzLwkAEsN5651tUHoRAW4xjRvZhBmoApgMsF/NTC2LCEOwErMyLHkwETokRlxDu7VRDY5NfSWiZH0eZnt7JVqT2bVtG9scY37vvfcWhmdni9Qii3fOWZLYduD04NrB3uH14xfuXr/56rylh49WbTd/+MEHjx4/YNKPHryvsoxp0XWL1BkAaE5HB9eaevbl17/65S9+tamneLgnQN//2x89Pp3vXzu++/KL7MAFt5qnia+vXT+skL7z7W/Vvpass/2pk/jyS6+6qq7q5sUXXzo8vrmDfLva1a52tatdPQNNDebpUCFYYM1+lZIJk6oRIgCSmQiAew5iu9rQUxWYy/wPibLa/w/P3m8dccoYb1H0hAhGqIwIqqldYQhnp09PT+bs3WuvvQ7kDXw2jVnq4BCRuURuD9YTiqwGYlkNjIB8sDRE0xGNcX+aFYxC42loWgsheO/VsPjIGGFW0yzkuOsiInddR0STyQyGhLEh5SznDAYltF1VU0rFBp/Zh6DOueJY45yDKIW9DOQYTXMClUnToPTeeyJSBGZCWufmEWIBL0EEAUhE6MKi/yBIXvdirYezjHTy+ZRqYzM1yMiEtpnGGwiS4ZBvpsX7dDA2ZALTAvmKehVp4FNULzpw/kYGz3PVqnyBXIKBDDVUK+QqIzCRIzJFYATkrAkAMqB3/ujoKFSwXPaPHz5k7S3Fbn528MUXlhBCqENVu4Zd8H3fi5hARucRiWCgcAmwoFyPLiEpUc7ZQGtPjATecagELScTgpKarlkM1VSCd+Fg//Tp4wcfvJ9zXJyeqKbA08m0qgLl1NbBAzoA7c7apq5MR+MTNUQTkS3bGwRQsHNRdWtXzO2GzItw2tIAwjdBC3QJp219ZKNhN7uwMrWN34ZBd65nbx3SeGEfbKsZb4R/WFYjEIp0YiT0CkNuZcUkIxReGRmJB7A3LFAMaXuISIZWgktKXs86rw+JqO9774G881XVxYwGLmAWc37qWHtdMhmQZZReBAHFAmhNvFdPjiZ7ex98+IvScnvy5ERlKant01nsFwZZFCSDKsReZtOqqfdu37oDQF1wrqo++OiD3swf1AkSIvd9vz878BKdEJNV5Pb2mmQ9+mhLrOu6ns5CNZnODtnVO8i3q13tale72tU4ZTln2ilgiPj/sfemPZJlyZXYMbN73+LusedWe1VXN7tEDTcJIilAgkQJ0HzQ/xShbzMCRhAHA4FNjaShMCBmOBKGZDerqyqrqyrX2Dzc33v3mpk+3OdbZGRWNaeb4KDckMiM8PBwf/62tHPPsXNKZDNiwOG0tp6yIymSKdwqJk0DIeyqx7bpCL4F/7b6qtIIuWAdKPV3b23v4je+dwfQaDQaZIymC+zqphXzy2dPFT6fz+u2SUmduJkchGpiyKZISVPqrfivqxLBmIxg5m5wFhKGu5EHZobAPedso5ayaMDU3VX15YuLn/7N30qciAhxoCBgMrNhGHLOXdc9ffrUzLpuUDd1N7i7p/nLnPP19TylZAoiyTn3fQ8eEeAw5Pl87u5D13FWJ6Ku7yhdXVywel4MmgZo6vs+Ozl73/d96CO4A7qbpSN79kBCgZiDWR4zIDGOMwEMMxDZiOtKqL1sD8iVJzMxEYqjTGmEVwyerRmz0mevzTx83UyLjIkSYRycMiaFO9hGws7jbur66gV3IwCpcI/+rSsOb1AX37pq2OHwlVUjEZwcMIWpiOScmKfMktxiNQHF86vr5UIvnl9eXzyrAzV1OKrvTZuW4iRU0QjqWPbJnTiIE2sREJKMdCvIiZwpDUN3s4iq5Jtsxmw2uJO7MFgioK6WlovEXert87/9WV3XX3z6ad/NPeeKjQJH1kjmmobFXAKZZTOLCDoM7p4LgxcopbS5TTFtY7Yt8LYzD+wrj5btv7fEwOtf5NuLXTvqzdvHhYiYtl9wg+LMt9P8sGO0cwvv7WD2HbVpme8rKmkuCxCOQjSvkVsZq1yN8HEoiScllw9ETEICjFHs5eweZzFDZYRu2afsl1eXV/OFuy+HNL+8zjkTU8aQdZAqTJsTp3j28EPiWrX+8otnsb5+8eybpHbx/FlaLqua3JIQiVA/QDPunZwwtSdHD374gx8fn5zNuzQM3bPlcwUt+yuvqqv5Zc5ZmO+f3Y8pTaDTCk20pgrMedpWdVsdHp4cHJ1W9ZSrWhGd4x7y7Wtf+9rXvvZ1F34wc7Cwq5OZCnMQuj9Bb+gGuuk15xQCI2dZxzxgbSdYuh+7C1hua6C4GMP/h5N83yWQ+h9C0WvtFn8VmN2hAMPJnYkERjAyXMzP/+RP/kREXl7MmcPx6fGjt94ZNBBXwmRwg1KQpq1cOeVMBGeCiLtr6fxE1AaAREQgmrOqgjWE4BQsa5/T0PXDzeL6/Kuf/+zfJ0Vd12ByoiGnum6/+eab1A/zy4uLl+dd1x0fH/dpMIJwNHjlfU56c7NIOkIaVR2GVKYSk2bA6jqaWd/31GcLISz7RbZYNef1FH168vVXTS0pNaFmZx+6JWfVeugg8+trkrHXD8QlW8zUZSdHvSiNbZW0xoXpLCjuFgUH+CuPYOeE17wafxyfUKAUbyWYFTZyWzG48YMZs9rMnV+h6fjOEa9bj63ZyFsp25tXYb6F9zbrBqMWdXxlVa1qmc+XLCE2NTsarrp+eP7s5ZOvnqRh+OKznwbTT3700cPjB4ezA451YIE5O4NYhAfzvuu5rt2JwAIhMEjgbE7k0JRraBRCQNtUdV23bTvk7JaDZAanvhONOvTz/iUz/89//D9p6i8vzh8//pyRP3j/vZSWB5N6NmsXy+u+mw+pizFMJhNLenV5ycw5D06oqmq5XNZ1bZtdJOvddWvu8VUouGPeQ3n3CePvisguhbi1oLZ9aGBEZK9x3Fm5Ad2+s93yDh2x4tbd016ZPHTLheUr2k4AjIqYGFsUHzGBZBNyOWpBi/Qeq0BCYmIOhaCuqrob0suLl8u+v7y8fv7inJkXXRfphBlqer2cS1W/df/BW299kC188OGPuqV+/vgXf/VX/3YYuq+/+crMsMT8+uVkGr/8+hdNixihhljVP/rkd4JMP/7wx7/1j37n2fOnX/z804vLl3/z2f9jUs2vuuuEM+XUa3d18Vuf/KOYl4fR2pDJ+tlxy5FP377/4NHDJk0OD4+lbkJsKLQk1R7y7Wtf+9rXvva13W6M/7DIukVZfY0IRMakoaOm6XPdLReWjVFAW0knIxCTI7uvPN74VWhCIZgqC0sVHMVSILwZ0d1udL7Nn3D7YXqjr/32Ivr2Wjv+YQSsb2+Cbdq70aXPNkaLMEOMsOw5D4Fc6oicC10TRECiqm5whJRRNZOu64kogHLOzOtxI3cnM3coSETgBFV1U6FIkN197sUmM4owhxBi16ln5RBEeMiJghCRu+ahr6pIRiyooyyW87pqJYYuDSxig2+BHxKBmYtI8VeMCCKkyZyMiGKMiYgcdYjQ7JpguW0CNJtnotrcmEv+teWsxS1Tcw4huNvo5DGaERa8B4cTb+v4VnuZN3HbTAFkq/A6IyI3dyMrbivjWaTQvMmIL3Yy6kYQEQdUNx05M/vIkb6KIYu20FZM46hQ3bLiwHq2cB3Fvj11hjdSfOVTbPFa650/jun2fS8iXbcA0A83zaRmZuJKPPRDDqHRlMyWOS1ns7C8nDc1m0NC6wYF1bHWnCkEEKWUmUMMNRmBWUgAVnVjFKknufbdkiwL3G2I0haXnaqOTK6ahCGqOQ0VU993gcwts6U2IIQKuW8DiasON7XAch+AAEdOlghMa6PX1A+BxVdImohsK2xjDf+2CdJbeRtbas8daL3ekUJreSdv82+0hbFp7ey6eeUREY5vim1a7w5nrd3p5fWh34WmrpozkTOzWQYggQGQukhRHbO7mnHJVcfGhLacnOPyxPgjgqnGWFdVlbIVE92u60Ks1SAx5pydRDzd3CypjsmhThqanqLU7XWXm7rt0xAYHDnNL5q2WqQ0ncRlfz2pJat64BiqfiDiGXFLYeJSG4vXnNiY56oxMnmymivrdVq12i8nMXm+aafVzfwySqNAf2OBD2IzU0Sghgc3qmQfxb6vfe1rX/va17q1KI3HjumcrVawS7uQxImJhTkEamdTalvamQlibOzm7lZ1lm9Wq91QQEFbOcTfVqMN+q9lH2x54/9ain9JNk+/2yYVsVZdI/fORO20FYA9ffn11y+eP7u8vPrZz34WYnv28NGHP3w3ZYQQRSq40NjyjhNW7s4sCoeRO8ytjMSBKUq0jKyDoAIgQk5sZgGcc3a3IaW2at/68IfvPDpRG5KpmiXznLO7P3/2NHXDg3v333n0EIAZICwh5JwhnObzlBKRUDfkbMxi5vP5PK9wWhnAA5mbdV22wB7jYMPi+sq7gbOlbslEy3ledIsMJVOLw/L6CnHaLxbEnlIaur7YzBhKdgKv+LfS4LqAlIpgUjZ8NDl2oxGKrX/RvG6fh+xgh955xjoZQcBExFtjUZvzmBxkbOtLZjQg3X0arZckinPMOHXGjo3rzBsWQXzrbNnlkRjskNE1RCWGClWJ2I4xTiaNIyyXvfd49uL6J3/2Lw3+xec/7fvrgzZ+8O6ZvHP68NFZhSqrSBwhZdf36DqmYE4x1q6akqpr6jM5C7Easg4p9QRrm+r4YMaVCy1dU79c0mKhCEEyB2nbpgnUmz5+/FkIjJwmbT1p7h8fNITcxNAPiygcoxDBPBM5BwlBnKvRapKwE1NQjFG39wJgmmjFat1a99nJfRlD7Wznp1gbvQwjOMdmYtDdx8iDVQziFuSzkvew4yDqO4D81QWv7UNseAXtrz6jaiIis2yuzEwGwAIzC7CSaBbwRkTEo0/vitxbCTaYQwgiknMmopzz9fXN4198pY7PvvgyVs3NcpkNZuj7ZGnZTmYeq//mv/3HvUtSRqiz0f/6z/+3IHL18sXli+c1s6auS31K+cX5i8m0OTo6cqa333nv4x99Itz++JPfUpWXLy/+9P/4sxcvv7m4enJ9fbk8f5YU0+N33jo7e+fByftv3a+DR1ukm8vZDA8fHtj96Xvvf0xxxvHw+PhR33UcapbKJYLC3rFzX/va1772tQd6t1DfRoO0+lmJKzYfW3UQGXksbTAHfnWkiGgH7dFrpo58/cfpdYTEqsfdfLHTv/5q9JD+62Dz7n5J/w/Zzq3PTrT9beF52JHTEIVcq+y5Frm5WV5dz909ZetS94ArzW5OdXuQs2/xA+ZQxTiu5kYGd2Owk0OInVxELGczI8pcIu/I1Upgeukbo3pylnZ2wEg33TKE0A/DoNkMIYRMA+AxxipEVc2mJEQUmdlEVLWQbiVaL6VUpvjWywcFkeZswqH0oAykoWPNFTgIEVHS3OVs0DpKzgMykUoaOg5kaej7rjCWY4+7Ym6Ki4oQiFyLT+ZIr43H8dVQtRH1MRkV61mIw7dz7Tb8D62d+gklJI0JvC0p3D1BRuZpKzZwDTgLl2s7p+6KnPzWk/xOzLAxpSQIjeidmR3UpyFlTWrEILA5geT8/PKLLx5XtfTdgmwIQvfODiOLCJjCslfEGEKoqqq4a+ScU0o5W4g1OQREVsYe3VSLCysAgcfAIQKKYnGSkoYsTEbOdV01hCEtFot5XVWAwRGFwnRCntKwbOtKGEU26hRp5ahjUHeQi7uvUd9qNWW8pzitwZvcAlpvoEl5rfgdyTUfYeH4KwXvKUrKPMaDipV154oxVNqMj44/cndsSR5u0b938Ldk5fJ3d/JymShG7a66gxhkTlARJkYJjSQiCSSy+hRkRGWMj8AO5tHSU7jw6jFGkaiqalgslstlb04paT/c9EOmEFO2lA26xECE6uT0nXmHLmdpqr7vvnnyZRC3YXBb9sks5WFIvQ0FnlZVkw2z6cnpyaOsfHL6IIbq5ubmydNvlt3Ly8sX/bCouHb147bNyA0t7h2apeXl869mtbdtUzcTgNrJcZycZmty4lgfiAiF4GADYw/59rWvfe1rX99vvLcdq/AqBNyBbCW6GCwgUqJczBvdwxg0PDrPjSzfbp9Ma8Cz0lIVq4zS0mZ7gwitNCXbgOf1gGrTDP1yEG7XKgP/QJxfylQX0R14+E6Yyo5ZG0x96Jfd4obh/+bf/uXjx4+HIb/97kfE4ejk3tHxvX7IhADL7pl4bDiJRz/FxU3PHIhJhIQK3FOYZ1OAg3Cg4DnDSn62uUONgkisGsr5+fPz5fySfWHu2a3vh34YHJS6XojnV9e/ePyliMQQs6oTDOAQdBhULeXMEPJsZq7uGXAElhCCBG6qxmEWIykpA47ITKYEIlgl4gR1IiMRiVWcVE0bQnKkxCwAWT8sijFpVVXZRusWOLmDzH10HbLVzN2avKYN4+c76SMrQ05aAUgwO7MxUQmUFwkikZlFAqAMIRLGSDCuUec4COteVKREDi/pC6XFd3cDCG42aj5txfJt3Di2UdydaQ3bitUVbvQtFGEGB1E2MwULk4QmxkXXLeaJhf7vP/9Xy16v5otucTV09uE7D9oagXVSVwJiZiWmOjpy3w/9sASQLbsjxpCSEvT+6amEOJtOmJAsFVsUDiFUlXgPgEz7ZZfNuU9QkxCqNnhxkwkcq+r49DSKvP/B+0xuecjDQsj77oYK8eYG8uJAUixlhQUrseLmJrSRU5bvfIz35F0HTqzFxtgYta6NdUYEsb4M/RWTlVGdCxcAzrzKbQ/FCRPkQFjdysrZGLaFnXfgTB6h3fb9jTYrdEUMDHd2NyZnAtwIDgILhUjMzJAYmTnEKKNx67icYuJchkVXdB+FGN09meZeu+Vwfn7hTt988+RmObBUpsjmbsEyA3x6ehJDfvDw3cOj97/47EWvdH558fWTXzh1Otw45cuXzz2beFjO+6qq2oPZW++/1y3Tf/Vf/1GomxDb2eyEhf/Pf/kTh15dnb98/rn5Mnh3cnpwKPdB+qMf/wCszUSCPs46/NZ/+k4V2sPp8dHRGaGuD+6x1OTgKMQ1mIm5uJ8SbA/59rWvfe1rX9/nsi2rlbtVhys4ZwAQohMGw3KwTNRUFImSIwBMPJoOjhll/O2QxmACAEkViG8AY7dYPvdvkYH+moi7vzek9+bPsgYY6wmu0r/q0NV1rTlNJu386tKyPn328m9++qmE+Nu//btDBksMsTHPKeUYoqaByQgjC+AEByfVQDFyDCISCMgOh9rgaXyQKKurZpA5HEQSoqr3/VCxp2RfXZ57dx5C6NOQzfo0qFpg8aygcP7iIuc8m80AGMjgIuLsY+Be8QaEkpOplgPNREJMIGYOIhxCPCKM1QAAIABJREFUgmVYFZjhDId5ECISZ3IEY2NGDNI0TYAuFoA4QTV1HKpVeIOvrCkJK7cUwGg06SyxI2P4iMOwcVJhYHS9L9kFhE34HrOUNImwVeVxdxCYXRiF5SOBGCkz3FkwCuqEQLDxIvI1RCnSzbXGdyWLph03/7vWL5xe5RuxEm87+8bK35d9V9c1SEComzaXUPXLyzQEkH/z9ZMnz58tupuhv9bUHf74rcNJU7FXsQKYq3qRstQhgMzd3UIIZp5Ug4j1iSkcH0xJgg79cnENYQrR3aVqmulMhkFVCWkYhiFpPeToTKGta0qwYdCGuD06qK8nAM4ePBLS66vLm8vEbBKquo5mWcsJQ6RwJwNZDMV11sfhuq2Srb1XwJgT3ymh5F0oOJpqbkCXrVHf6qfbUYeFtWNnAqRYrZTB0XGQdNsvZw3VXXYXsDa3Yl9Bu82DUpj57ec5j9anBh4jV5iZyIi4ihKjACSB4aRbJDERQYRktZTBPmgOLFmVORDR5eWVO/puSIOCe6KgOWWHJs3Zjo7rGxyevvXJW48++Nd//m8Wi8UXn/70/MVTIk3zqxiprdqLxUXOfairp1fXjyYzqY9OZu17H35S1a2qVlXQ3P3t3/6lpkXbSMDVsJw3IUhP995/1FTy7sPjWMG0S9cvHfzW/YcSDkN9WLUnXE0shD5nCRyrKqmDwYCQAxb2kG9f+9rXvva1R313OKxsQ46tFiYTDOgN8147TU2qImHaBMArXmVDu4+9yRtBV+nMCPRmhLaevbkl6VwLO39V0O5XjhLvpC2/Vb96q+N8M+FIYwrXSrOXFVHN9fHnX/zxH/8xM3f98MMf/UaM9cnZfXM+PDxWYw7MLDmlKjCYmD2bq2pKyQxV1RRfPuZAZDT6iHiQQE5mxhiVaQ6Y5ayoq5YIfZ+SLpc384uXz1saiIiDZDdXJ4eqw9D3yRWevedeN5I4cGQzcyOBDEMqrvrrVL0S3MfMY9a5qQkpOTF33TKDxCkNA4g61R7m4i7oQAEkscwfFvqOihuhuzILlQySomSmwvbQdgb39qGgXfi0+nq1542woXHKQ7z5A4IzdtcpaIUh12zfOEe1xgDFgcbLgssmcnE7Mg7f5jC07UK5495J2/rDEbPWdc3MKaWU0qLvPvvss75ffvrpp//in/xprMPV/DLZ0NTy8cefTOtw/+TENUfiGGNWzwYJYgLLGa4555yH5XLZNJP33ntn2k6Oj0//8A//y245nJzdk7rJcA7BgSTsLP0wXF3fiCTSRBTqum2nsyrWYGM2TZbdnNBMp2Z2cHhMyERoqthUvLi5Vs3m2dblxQmYzZfle5ivPykR8bgq5WvECyCp3YJ8Y5TCXZAPtl4pk9WcH4E2hp7ABkiBeMRpPB4+4vXhY3IQl+tsfWptHaedW4avZjW3jn45i2T0eoWDjZwwjoMSRMidpPjEynpMUc0ySNZvGkIorksltqGw3NPZNMaoKQPck3Rdp2rJXETMuaoqCc3pgwdHx6cGfvvtd+d48PkXP/+//tU/e/71L9j06vLcc3Loy6+fG2FyOBGu44H87n/2e33ff/zh73344Q9M+eryZvns8uX586dPv765eaH5xtKVxzhr/OzhO++99V7btmFKkeXkdBbgB9OHDx++JaE5On2oXKGaGAWJlRMFCTFGDoE9lWzScpkSfA/59rWvfe1rX/saod0bUR8DlgAHkqNXW/Yp5SxAU82Mt4Dj2MkWqMjf6a1/DWLK/7iIvjvA3hvRMm2JXdcfs23qoR9KGsGTJ09E5PjkNITKwDHWXT+kpCGGyJxSrkRCYPdUGj5VHTRr9rY9EAiXdX4HCEIE4hDIkuWciQBTJrLiX1kUdOBBM2sGoAaOrKptPUnLRfFlSamrJKjmwBGrt2MODqhbKFNkRoFCzplQfD5HUxkzMJOZEY+Ui4gEIQiSWVIjcGGC3V1NiUmk8JGuajkPZWJQpASRSVkpYGJgPXSHVZCabSK2dwHA1unEVKwwbOPhsd2p+25hY6JYkBvf4tNlyx5mpdE0orCCDbch3/aZsAYe2w++KvK8tT3rnPriHumF6rXRj5RjZXlYLpfz+fz8/PzF80sOxFEz+rP7ZydHU9NhubxuQp1MmYM7slqYxKv+psrKzCGyKVJKIn1Vh8PDw9lsdnZ2ulx2IUo3dBk0qWLV1Etzg0O967oQsphyICJqm6nEQKJBglVKSZlCiLVbbpoGrpYHgjEjaQ7MjMo4Z1UHQxXCAAKCmamas68xtqoCdGvxqLh63r4pvf5i3MbSKw3wGkiPkG8H42+cPMcJzNXhM964BGHlDSu3Zi9vAdGdE5J8G9W7e5G5EolDiYIIuauISOC1YnN9hpdBVmaWEFhEZIxiL/8hdF0HIBfFNZGZM4XJJLrRkExdVHNdtScnZ0m9aZoUzl5e/PXF5fXV9Utd3kSifrEgIqhloF+k5mDSD8P0YDI9nj589O47736Yk//VX/+kqqoXz88//fnPjo+ryBmkBJ+0zdnJ4UFbNU1dHasOKqxNmB5MTu6fvC31pM8usVZmMFMkoUjOAA+9sZTcRy7SVioi2n3ta1/72te+vqelCRI0Z5YKhEHBjEBwHwhKXig7KXyJ2WjsctOlmz5bdbB0BuHiEgctjieYgiKYFMGHQHABweBhvQiuBAeDVWDkUhMlgzPmPvbA2z32OBuDVd+7aZ4KvzdmxLuDtjro8kMjbAmudhSrb8CB6y7qTgB6q/fbGvl5HTD7Ox6TXcOGO340uqy8Uon0m5dPAf7q6ydxcri46SkchOoohNB1qOsDR7Fl70yTsiC0oHA5v2YOvVKQRtwpG7FFcSFRmCmMWSTyDUeh7D0FS5TBNL/pQtUKiQ7LyFn0hdiC/OreIZL5tG4j4yhWBxMBXLPknOu6LQphwtACzJlIADJnhKrkslcxuhfPTBbiEDzE4qiZmUmYSECUyE1zboJm0mSQadUNCCIzaxhGqsnT0r3q0lHddLl3S7GibD2LupX5KrCPAM9BzkxcFHVmzu4ZJEQlv7pEU0NWp9LYzbP5ysLRiOCkcCucAgFMzEzCAAyubtnJxFT6QQYABhGaiPdmSs6AOZFSnYkdLeUFbeDoSoJY3GXGdD7ZnAfkd55CW+b7PsI5ZmYezNkLvDQmOASAWRYRZj9/+bSteXH+VermjV0eNpeXV1f33npb4lHMErUJYUZEJJEjdTlTCCYwrVwZ2hHYNKXUvf/Ou13XPbh3fzY9PDw6mS/7IO1gThLELEqA5lbwYn6p3TJUrQ43B+1BqBoT7n1ZZWsGJ4lq3Iu8rCoYCdcG4SAUJh7UGNweOzksa84SfFguuYow83LvghIy3JmRUhJyiezutB6fJAGYgLXZavnpNqOLLacW3wjL195Ca/x2i5RbI3lewz8jA5FvFLm8EnOSrHC7mxb5g5FhTRmWaIeisTeHOztARhCFrzbGQVo+WzHLUVV3MWMYmqomJ4odCbmTCRPBjVwIq2lWMmciIScCg1K7oIqaWAWtFxdD7GMdm5RSVq3q1qtG61ZmZ5c2W5q8fMm1/7vu5udDPr9JvVOYD0mpzkOy5ojNpofHDx8+JKLT+t2qqubLq2+eP2a36/lns2kT4pOIb6LPWubQyrSpTg4P2lbaoxCCHeIdi3Q8uS91E6YnvRybRakqlhARhYRSEQXoaAFURQB5TIvlTLKHfPva1772ta/vcRGXGSEilKVvKo4uFIpOaeXBIgUNDUmLE3pgLHMmqjhCgOXcbaE+C0cNKoaMHvffqXwXVq2b1TtHkkqTdDvk3elWy7vqpew1udXfgvrWTd4brGJ+3XEO373KlhSB1l/8xV988cWXQerZbHb/3qPZ7FAzhRAAFJPMnKGWUkp978vl0sA3ywWRXF9fp36A4t7pGdNIphX2z1RVlbwy9X7onF01k3DOuapglvph4Rj65UL7i9NZ9d5HP87e13UdQiiBjQSYZc9apq3cycwUm2iBvmTlOa0d5gGk/qj4kpRI8axDGaxiCwCUkphnhggB7AjTaaWZVNXVsi2ZM1yrQDl7FbiJIbCAmRy2YpW3qDkDbtvk0Bth+RYS+FUey7WKdPdxfsM24HZQ22bDcx5DCNcM3uo5/Oqnq+s657xYLF6+fAnrHz9+3Hfzb776MsR4dnb20UcfVc0sqx0dHZkZM6vmlFLXdRyjswSJDIoxdt0y5+Htd976/d//fQAff/xxU88clFLqlnl2dFg1NYCqqtTSxcXF1dUVdzdqObLEGOumqusKAKzAVIWBJESRMJ0S+Ww2I3ZmChHF6sYsu6accyHcmEdDEnfVnMzCKo4cMrKoZWXIscXFqb+yrHRrr3qx1YG7a97a1c70yhw0QXb8q24lLuyQuus3XT/Im/szzOnWnXK8K1O5MzPxDtQsqRTb60K8ioWQLd0yFS4bRVHsHkKIwoU/ZwaP1j41EpmbQzl6aBmEWLWRK5P4O//FH3QuX3zz7OmTJ4PL//6nf1ZjMQyD5vzy5UsiWs5vUlYAf/D7f3B5cf3bv/27H3/8wxjqk5OTqqr+35/+f//sf/mnVZQn33ypqZu04eT4eOjnP/rBD6Pww/un77/3Xt8t3PXw8PCjd39IQR48fCSxUpdYtclRNxMzBwdiLmrZ9VWZXzm995BvX/va17729f2tInAryiRepTEkICV3ODNqCQxijCnrMQiAPHSWNcY4wD1RrzkSNA/nL+dW88mskcjQjBi+tb8FkTpsK5VvG0ptt1y7Cez83dDXeryKbr/v6+m+3fiyWy58t7EW8Ou193wd5rwVNF++TSkBHGPlBoCvrq5CqA4PTtcmIlaM8d2IKIbAwkk9sKiv8wocZGuygtzNTF1VlT2EyE7CBARSy0xE5MIWOeXlzaSVZfKchjR0JG45O0rb7QKHu5sGYXeYAlwC0FfHgkfIV0aa3B0GCQrylcJTHYPDzUnABoVmt0yWS4gCkcGyEIgNbrBkuXf1ZNot5wgCT4Rcx6qEJLg7j04bhpER3ijryN3Hsatiq7GCdtspelveKVuZ5jv6ve1UgFtrDW/AiWSFfJRbHPfW5WDrRIFXlYc7oW1mm9yI7TTwHQ/clbQQPIJ8M8sGlCjusFwuY12ZFYNWSykVGWQBfrPZjEJYdsPQ91ktk4rIYjFcXV3d3Nw0TZNzbk5aOL04v2IKRKSq5W+H59SrqpiHECpCic9YJQT66k25xID0ntfpCOURd2VmMzgJkRKN85PF05SFjYXcVy6sRdRYIJGPLN/meG2OjrmSv7pX3eHFgqXs0VsrVzv8/K4yYQwgKXwidlJIN7c+Irl1O6ERsG2nrJOLk67nAY02KLEslzh0FEKvYN72F0yBSMoILflqcpTYrSik3UgYVLxPpjJV1RCCuyJmizrv5jEeONBU06uFZxhTE3wJt1mgvNRpFeepZ6QgYQjmAjc8ef41PMSmdglKTLFFiOzZtScOp4ezxTyLWRQ3eF72FMiyM7ODQRxiq0TCTBIoVpa9y8nKwmSI5eQGYObr0dhXr7A95NvXvva1r319jyEfx1vNiQGD4mLeZVMRmU5kVkkAhACgJmQgwJmc3AQ5m1csTSDxSDmX3F5muL4BZ26Wn4mQMuA727A1ovb6dnZ3jM2NRjOG24Yu/LoG+82eMbQbx4xXm/u/z8PkG3T3OqBrZmZ5tJs0Ozs7I/BkcujuXdf1fb/KjzYWMPPQWz/k0f6fBOYiEgKnlCI4M5fkPWZ2D+466GAasiOAiGTMrc7D/PrF40//yoeb2UTeu//+w5OjD95/N1tXovNABlvtZzURcXddKeN8NTWXqEMhRgAY3RIiEruZqSq7EVGFqcLNshcLivIiiGbuVtpwU+s0Lx1aJf3mxbNs+slvfPzowf1BwY4haVUGt8q0Yhmjwg4nPArdzJ2ddz1dNrTMjgnmZj1iHXj4ypkPJxitoPBWxAID7IVqNNBm2O/O85BWLi8lLmAnbm73fYuMc3uib4wm91tjfiNmiKE6PDwWhpAtbq7TsDyaHSyvenefzGaxbsQQm3oYBjNVHfPfzNQsU4iVVDcXz3/v93735OTk4GD6Gz/+YUopSNV1nWYTkUk7NbPUKQst+97dq6pqmrqRycFkGiiJD6pqpmRe5tyI3FffFrAUIhMhxgg0sByroWka1ZRzzeOHhmV1d1BOKalKgfDlQuE1eBoXF8a9J4Qt+BfKgfatG9lqjaIsQYyAa2uvb2LcsSMOZ+wKb2/dU4pGYcxzf83k4Eq3yUQ+4r5NHuDtWBpBKOEuRESkBBlDQSBMzBAGGa3CGLzgTA8sQSiwCFNkkUBEJIk1J4gDoCY0Z0fBq4Pjt6p4Apr+5V9/rkM+P3/54vnT5eKqtYSmurm5XlydL266UOHgeHZ6elq3k//hH/+PwtX1Ve/AkPVP/vm/SClp/1XuFvPFkPpuUofTk6MH904OD9rjwwMWatu2CvXxW2f3Hzxq23Z6+FBVqW4oVlUUkmggCsEMRDArJjzKDmZe2YfRHvLta1/72te+9lUalo1Rva1s4ZfJbwbr1UnMxCVgwqBiWm8aWI5m01Dp+bwX8sBSVbK4uQ6w+8ez06lEAK4k4hvEdbtoY59AOe+Ygu7iHNqNQXuTStONti0Qds336M5XeD096K8DhG9mCO/EadulvzIQOPZ5zFiJIV0oTNvJpGmv513OmUkKIQNQzll9zGgOxCEEzTZ0vROqpgEohAC1IOJquupr1yYT7uzCGa4l/M4Bo7qJsI69u3jxZfDh3tFBI6gY0zqGtipGKbz2SOQ1C1E8UgrYk3IAVFKxLiwHa22WWCoQCuQDQAxKRZ9mWHmouLsbBY6rQ6euXUo3OQ/p5kb9oFebtU0dq1AJAVFk49Ey+pcYkTs51jb6a4D3CtjbijpgIipiv1tWn2sWbkd+uUv9bVyLqDjpO9vIqK95PMDudBDZmjSzN1CGBe+tN2OTIrjijdxWqXQYbVFDCEeHJ1H84YO3+m7eL5aHhweDKgkzcxjpFLOUiAiuKSs4xBi7pIu+a+v67N79Bw/vN1Vs27Zpmr5Ly+UyhmoymQpLVgsxgnwxnydVAqoQa4l1XQdiyZbN3dRdhasQABbK7q6wojc2CYGF3F2Esg6NNkXxW/ZYjImZM+VVzGE5KcryQSYSd6WVftuNnH28QdArni5QArvaZpZydVvYtm95TdHOF/5drujRtHPrtrmdm2orWOiAg2yl7tTtJ/AWsB9hHrMZqIyVEhMJkbBDik8LsQQiZyJjBCrXJBFDCHQwrZc9PMq8H27MB2moOqLpWZjcW1ylF9fzaPT1l4+vzp+QLc9OjyBhcd0L1DK6jPsP23sPHoLiO++9L1yfn18/e/ocCD//4tO2rrl/mlMvQFuxp+WkOjo9mlkejg5mzKyOrs/HZwen997mIO3suE9DduqHzEJ1FQiUsjEzwAUsu8No1IvzKylBe8i3r33ta1/7+j5DPjDWbacxsQFDduVKidx9kblKiBWEAHNxY0hTiURRpz4jZfPU10JNCHWU0bncjN2Mdy3wbr/t2A6parFLv7tvoldxzi0490tgs7vQ4O13+S6I7rsDv19HjUlwm70xbpK5q5qqV1XlJWgPCCFo9qR5DTbKijivNr4KYcjZ3TVnU22qmkfry0ROYB6HpZjIiYNEFtdMkEh4efFC0/m0ttx1R5OTNoaTo+m0rnrrHK6medRJjthDRJzI3Q1aEtRGqsI2dpdrxEk2WuSbjBo/d2cGhr586hLb4O6mcDNIYgdcydR0mYfr1PeBaNZIZSEw2EEU+i4xRxImMLz459MtSnnluVHo5zsOc4GyOuIu3m3x13hMbsOz4skxClXN3W1LS7hRYBY7mdGOn7c2zG6dpW82d127nq6/wBbvh+05wJEchpkxQ5itqG/BbjACi7h7UgUDlkMQrqIOicAG12wU2N0fPXrAeYgxikjdNuoWQiBRJklJJWoaFCIhxjRkIppMJjeWmZmd3ZXgxF4om7KpMbA5AVpYbNW0+chMAlEjSEBODjIHwdXJDOpk5oFp5YFa5iOLpHc8ELRKOyhPWIEEX6UgGHyMrASY3NYxiWt7z0IErxHX1j2Kt86Uuw7e3RietqeSjda/bmVEcfT4GQ8bWRlN3GIat+9LRcPpXBSRRdrKzDy6vzqhmCIRCzGVz+dO5k7sTm4EosXyMjnEZx4m0IgKVB29uMYkp8vzq67vl/1NUzvPQrDYok/B2Beuw72zVik8fPTB4eEjcEgpXNxcPXv2THPuuou2sSGdH0dkIs3D/dN7OfXTJhxNW9UqsEiM02ZycHg8nZ0YVSAZzCDVSl8dwCyh8pzdR1VniaVwV96h3lf7lvaQb1/72te+9vX9rpFpcINlkgpAztmIWaI6BrWbpbYubQXAit83mVcSjqexVyyXCmA6rVsBHKpgcRZ5XYND65Zl7GgpmfubJuL41WapRKjdgfr8thZ0zYb9OgDb3wPwu/MtiG5/vZb/te305OQkJ/vmyfOcjblq2raqBUsqeElVqyh1Xfdd5+5M3LZtUFX1HIYyt1ZAiZmO2IAAYMgJ5nVsSASaSU1Tfvr1Y+Tn7zw6Ems/+cGHFUkt0TRR2IgzVRUr8EbCpTHVMkm1noAjISoMjJf2fi3sFJFCqJS4dGYmH8rXWNFoZYPzkMmN3NwG8iH3N3noHBIDB65jkDpWHKeMEENrpYcmojEDvXz0rWwDAIDQRiG2Pha868ZBO8JLwmpwDFssX4nDdqDg2SJDs9E3ct2wg8tc3Wgb67cMWog21wKt3SrMsGWEc1euIFZhdb4Wor6y2XD3GONqnxM5qliTW123ddsQmGMwd00ppRRY6rqOleTB+mW37DsO1eTg8L//o/+uYvroow+qOqqmruvSoDlnwDSDh8GUpMLNzU3O+eDgINQxVVVoK+5YVTMyoOsR2RVPNV7VTO4EL6eEkJlxFDOrIqiuPWtKCTAHMVHO2d1dOyKmzA5dM7RuG2zm7mvPD9tKbiAfgTm2nDxRcPp4efAtf6lbtsK3vvA161TEm6/cM2j16Pqi2HqK7NJ9BZEqys7akvGOWe/jxSKAraIpNqRf+VOmZKlQt8wM4igiIbKIRBlT/Lg64EA1VYeEmXdVVbeLRH/7+eMvfv7nuV9ePf+qssWP33/47gf3poK6Ck/6Rco3neI//8M/kurgBz/6zbOHbw9Jf/KTn2Tt+u7mxbNfXF+9ODqcDP3c63Dv7KgK/Hu/+9u1sKtOpo27f/TRRyQyPTw9ffCWcuVSxxhdQsGskYOqZXVHztkK9mZm8hLh6bSTnLnembSHfPva1772ta/vb43WgG5gIzeCBgiZqpJLdCBlHSznGOAB7GVmLjABUCBGTKJsgzOQu5rTSNq8EcuNzY2Zja725K/BPFuudq/CvFc+0HdHU1sdG/6jyPC7tZ270XFgDjFGgqSUbm5uqqphESIahmEYBqISoJzNRiBR+C0RUVWFqSUYBRZAzbXYPzARMbl701a5zzHEQKxuzF4HWLqJ3OswBPa2JmRjIBD60taupqR85BVIs9qommUisxU4YQVGBOOmvsYnAMiJitTT3MFwMOnaf1KKUx+cAXcjz24DXGED++A6qEndzChWlcQoNYValeGyhmMrpVxxrNhkrPE65Hr3zODNzqfXon2/JfJcW734rSy4IkXbwpllgC2M1pC3Vy5uQ4Q7t2sbLzAX7D2+e3FkIRLaNQUtezvnPFKpFMjViz6OJA2ZgpAZSySi4i1TiGJVLfYesa4157Ztu8V8GIYQgjullJqmibHuu6GuG+Fomt29PGEymSz6rq5rq2tPoqoMFfZCRhFRidAo0It8E9XohJXfEIMFTKauhuwGQNWNoAYzlzECgd1GDbv7dsoCRqRH46pXucRWSM/JaZQklLAElDNxXAVYAXJ6BZjxq0dtSwxMt5dtsIa4/NrDPeY32B1HnG0zXIq1Apmd3Gj7banMypIH8gBXcmYQg2TlbQNnLajaGRB46BlKleUImYKndW3ONCw+dzWyftJ6zDmlSybOqtSRVBFBlv1QN4fLgboOdTwM7Iwwq6fd9Yv51YujKVt/3kiqmxPy1HUKmDMLBwlhseh6VRhLdiUxDoZAFNmgZhy4iYGJkmaUNM6VZU25ms3ZoeUcxs5A7B7y7Wtf+9rXvr7HxQAzqIxBiABmmY4O24un17lnA1eMKjBMNZlEAtPaH6ViGHY8CohKXlhpfez2IB+NhB2DHQ4z4ZAANXOS0drijl629EBrc4QNMeRbM1Rb+I1fHf97vaRqRym6fm3+ZWz3vzU5/Y6275d8kV02pjSApeOE6gibzYzMX764ePHiXFWPj4+HIZtZ3/fF9jClPAwDwSxoSsnNptOpup2fnxNRafBjlH7ZCZGIVFVVft0JLDGlxO7sBtji5rK7flFRr91V2w4fffA2m2ruWVlipaoJmXwdJMYlEcDAWvjZMV+PxFndrGBQz2bjOVPkeOVzpaTYQmI5u2FBRIECEWVVuLsabIAbIwcyRkrDwlIfxN3p4ODAqGmbA+E6KzeTqSqjUIdU3C+KCUrBSLzpp1egcItrpW0araRHmK5sZooRYnGkHKPzGICEEVeHEEtgBgAIiwhBxxEs5vIZXU05uZHxm04MM1sTvEQEkg0MlpKabQWM9X1fmJCu64p3a9/3FKNQMboQoWAEMyez8rsiTFY2id2IgjAHDmJaYBBptpv+xvIQJUyn0z4N/8lv/ua7739wfHzcPryvqpfXV8JUVVXZnrquwUxEIQSWKsSayFNKbVVf5NwtFjHnYiUSY8QqSyDnPAwjbVVAYF3X5XOZGUJMKcUYyw4Xy5KEiExB7CklVRUvER+JLK7cOo18oxN2XY9K8tozxz0UptvMQCUz1ACYZ3cdJbIuq6MjDl1RpsxbGlrajtawdbheEZWirH3wXatV60HBW3HwzMEsj2Yzq6PsZaXAfCTx2Mj7DBXRAAAgAElEQVRhNCZVMLOrSYxmxgI3BKliFKIqxjhuLMHcggQHzY5OhiGHUBEY4Lk27fTkb/7qC4n56dPFv/6LfyehevniSVO7+vJHP3w3Ly4enR1MI+d+edhOe6t/+MnD934Q3nv/B5DJpz//8meffilCX37+WUrXgbrDJgw357/xo/dg6d7ZW6enp0J0eHhARAez2dtvv52yPnz0LriiWEMqDo3EVkSgWSQwB1MAHjiaGY83F4J5+f9lHO3b9dXBnuXb1772ta997SHfmCnsABmcmDwC0zos3Q3WhnDYxqOIigymGysCMgLTavH5FtFwx3dv+gHveJa/FvgV/w/bDegrxNedjIfh21L4/h7q7/DutyYVf4mjScGzD8PgDglVARcpJTMrHbC7w9XMRKhI9QpCVveCuxRKRIVbMbNspg53gMxzDlVluV8OfXdzkft5jMPBJE7qfDSdsNu0nQzL1Oekfe+zupgCrRbfwSV1jKRwKGzkTGvWS21ZWuQCkwrrsOpFjUzHMSqoe7H5hMLZqPTOKzWXk5khwTN5JjYGKYcY60QVOJAEN1FjQ4mOtDW3TAYfR+/yejGAXjkoZecI7Y7tjaNi6zadXnfy3zqaRuPzaG33iHH0kYgUd6Sr7yx5bKLAxyesPXLWyGEtkV3rbEcGdWuTnLRAjx1jz9UrMLOqulNOJiJmnjW7Whp6doi4wWOMH3/88dn9h23bkutqR7mhRFuWj8eb7SR22hpxpM2eXO38MoI47mnmEQQajX+29gv7uNYkYCdGWU0gdgHYvMwTOznIRBQQMyN42TkQXicbrD50sUJlQMuqijMAIdNVEIKNIGJ7Neuu63fLeRh+axFq9STf4Wc3h3IrGvQO9+A3MMwEAXSlRyawkzNzIWxJyYgiQahIg5kMxZXXQ6ySUq/IJkxVqCZm5vFB8vpy/ovnzz8fhvT4s38fBNM2muqkoXce3LOhJR9iFWOMg5vEs5OTM4mzdnpoLin1X335Rd8try6fBRqMhkqGgyrcOzyMwsf379+/f19VY9u6ajM5mB2eJKV6emgQSOUcDVKiLSIHrMJFCOLuZa2yzGXyat+R3z4m6x24h3z72te+9rWv72/RChqtWwmGR+Cds3YAioFDW/6zNIcpOKxbFHLIK6bib8I3d6k8vQg7We52Lt9tlwseuEuESXd5bO4YKnxHj81fITx89R23s9C+9be2DCO/BTlsIISZmWshnVYZAO7uTBAOo0Vh6eOp5HIxSndbqDKDaYjB1ZxIt4wlFS7MEdDc10GtxuXV1fz6wtPCJfWLGyHuQwuSECoWpNXWS3FSBWyVe4dV3ho5gX2VXJDc3ceDS4C4g8zJnTyvR+wc6nAQ3NlXdholtIyIBO6k0KzWw3IQiiwD17GeENUSapbKjFXNWAr7SNA1ccfuGKm5zWGyLcfOYh2xjfp2AtnvOE47eXruyq+E9a0wj67ezoWsSAR3oxfL221gQLGjXJ8oZSlkDflGUS7zysqS1phw/TeBzNXNimnp6vWLlFGKiSgzi0iMNZzNLAi7Z4BFiKp6WC7hfHp6OvTZ3SWGpmm6rqP1xzEDM1B0vGVQTcbt5DEpzglwNsCoZAEAQBl2XGEbWQ1b8gpOszM5yLmkOJizkwuJEXOhv9xdlYRXoY2WiYIFE1DOg7sX65XRtLNEKriORi9kZOXk1RGJkUMCLJMTF6+prblKuKwzGjfjl77tGbnJancy3E7wuw35Xj2juIAbNwKBeRf4CeDOSqDdV/AR+I2UNkFWFi5ccvkEDHIFE7lkEELtEoGQuDaXZZfPh9py3/ViWYfu/P4piWvFnea+5ba/vmRmCdH+f/berNeW5DoTW0NEZO7hjPfcoYZbrCqySDapplq0WhAMN7ohA3pQC5Dtdz/0k18M/zADtqEHvxgwDEtWa2zRUosqkUXWdKvq1p3PsIfMjFhr+SEyc+cezh2KpCiLe6FwcWoPuTMjIvdeX3xrfR8XRqEogiwOqqYsffH46RPnnMi8aS4KbwcTWF7NkKQsvScf0BfOGYKCIZMvSkJXTo9odOANuJwiMCADBTHQ7BTfdvTmL3Ybfktugr1rYg/59rGPfexjH/vIv51ZloI8gAGUAz1PEwPL2VtbNrNqk9h9OAIA267tXMc2ZqBdxr47Y77mZzzrma9nRdehPngZ4PdC1/WfS7w63nvOoTbFS80sJckpvmmu67PgkbxrqSQ1yKkvomM0Q+ecAZgRmmQPbgBwzilpK7JDnIsNEfGgLOJy+cWnPx0zxNnj2fn9g5K+/Y2704k7PprUdSTkBBBNcTChpgiw5pyRPcUARQlR0UwMAUkRIOsxkq6cp1XVTDqbh1aAXrUFiqptYWZuP0IEMzGNoAnRAnPwjunw4PC4MV+MDlwYOzR0wRNpLsZrBQ9xsFpWw6rYVtv17aQ04PpWL0Ru149lygh7HcgBNddxzjps59MMB0BBcW1O113X2zMdEn25hnP4+szI9ZxeD+1ggDOzc4ZzLnW3cHb4ANSs7TLo+oN2zIliI2bJkJhCSvkC0DGPDw7euHPn937v94Dp6PgkKlzOroLzRojKgxrINS0TIiJyQBmLEiIbtQKnGdJrptwAjLqJx5WGjZmBEQIgIGULBhZGr5rYHDGS84iWmz5ZzMyUjdEjGosHVFLXFm0SmSrRWv1kiy1ZwAwEsEVoZKBAztAG6i/cWWhgf3tbt7UzMIZhACBom1oRQNe/pgZEX/cotcRjfihLkWbdI0TkdgA6LNkaMyK2CxYQSVVxYEvOzIjaQUXKXXBt+x4wkFOwohwxT8CP0fmqEUl6frH8v/70/2may/uf/8jkHOXi7bunh5PycDJ+7dZrRL6qIakdnJywC8nSm2/dfUPfun//i08++fCvf/AXSZr57On86tyxHYyKceDvfffb3/rGO6mpbp6c1HV9dPf16fSQvHvj9a8V5di5oijHSTEqAgXvAntHgqLaiv12uyWrRt/2+wQGtOu2v0U7s3vIt4997GMf+/hVjjW9gTYlQ4AkyOQ7DRZCBHQ7gMgrcHzXfLxCJ2D4YqizAdteumiThqDrWsWNwVPPcUJ7FYC3Q7zBnge5V8++PN+YX9mNDAMQKhpA3smnzkWtBSIr4g7ydn+u2bSuuE5AMgvRSUq2JyGmDrAcj8aFG3Oqa204aawc3pRkTS2iuSCTzADJZQGMXgtxXS9VwDKtkpNpA22t+FDVtJctaXU7OrkMsJWrgGTzgE65PufSmu0ZwARAHGrwofRu6UoMgS0AcUwpJvQeFAzQDA1ROljX01Bb84SD6cPdyzzjvV3bDet8jq02J4bP9h/dyniSApJJgl0KnFuLk1ZaMOv8YX5jnyvD0KFBIY/t4JhtpejgvWYASFaGIIYASOQARMSW1eLo4JAdmVmMkcBVVeWKUQglqICRkWadyw1x3XzCRATUWUd0cj5A2OqZtirCLTPV3Th5F6k10evwTDYbZ2AFdACGuUMyLyc0MkdkpGrc67s6ZSXtMV7bMdlvLnWOfK3ojRkSYMdBmprmbr0VazfwuB/O0aB4NteZWj/FhK0DR/+Wria4RXKGmmthu1nrbkOR1rak82UhRCPATOwjEWT5WmQkQCU1QyBiJMvsYB6uVq4VV7KoBiQGxh4MfTlRiQbOjUnqDx1Eb6laXk7HelAgxuXp9LRZXhFP6gaARo04F8bs3VLGmrSqah9CEVy8PC+c8STU1eXhZCKpauqrejnTJADqHC0WlXejgoIaEQd0ZTJn5DWLr6AHY0ZD1HVbmmxEyWt7g1tf9Vu/VLaHfPvYxz72sY9fZcTX9c+s6AwA0NK1Dr8GhEiAYIYqwNwlvDYAje0jNCzdfA6hZVmJ3sgQTDMguUY5c6thaQX8dqC1VW/YV+vf+8VRfKtE/KVPrJeqv+ZouH3awXkzSykBUWBPDEaoIvktipk9afmf7IWo2UfBRESSRkKMMZq0HJIBSatMb08ePiyc/vTH7wdbnIzhztlBwHI8Co4YkQlJDIFYTQmNdADw8ipSA9CW2wXJaa2immZWStt5BNdPHxGaspq2uKDz6yNKCIwAlDvQDAgULNeiCqEgQsFUOi6Ci64AZCOXwBZN0yg7yohTOdcfoiJmcXvrukMtZ9N9NrmZ0O+in9f0OYFxLWAD9bX3XkffDfZf9Lr1s+HC15v+DV/TU389E5grPHuklWEDEZnhmiEAgJkYYOdBr0NibXa1EDBmF5My+5OTI9Dj7/6Lb08Pxmcnp9Ojw6aJzrllXQlwoI5+YYJu7hAhm55bD9WIt/eKOhDY8VNGCoZGuZbXFFuGGDnPSqatiASAgJIZtVWMlL9jCAxImUhUszalQ1NCZ2SMufx1RbrSQGnTYL341vLWiRB12LqdKex4VFy3a+fB26ldzN1aUuj6G3vkPxiHXkhqZTYwWGO9b0r7RUdolLdDjBDRtK07bX0vMxjSXOTJDs2AWx1PztJKhgqEiBTG02j86OmlaPWjDz49v5zPZov54wfM8r1vvnEweXNSGkglaTHyY+IiAd2+cYuLwxoDl9Na4I///G9HNPnii8+ePXv0yUc/RYhnp4fj6aQ4Hv8X3/8eSnPj9OT4cGySXr97J0k8vP3uzZu3jZg4RCHyXsEDeOd8K8GigCpsQGwCrUUH2oo274Gf4fPwXo495NvHPvaxj3386ob1igkGw753SQ1aAgAgh+Qh51g0AHNDN4T2EYVOf+6loFNXSCmbTnq72MSfnwrLOpv3j+TN8EKWb9jmN+Re6NXPT1UzHhhqmXZm4+3fzAzgAFG32KFsaAaaM9R2/zwpjJBA0sWzxywXh8XxrdPXQJcEyuQkoRoqEiGJGSIDJDPLiXJvR5dxBWTGDhUBSUVMQZOq7wERtnKkiIBmCqZgrVebWaYrBXNLUxbbtCzNLoZCZgTgCIMj79g7Lscjcp7Rs3dRxRCLIohpExsAxbZfFZE4W0nkFjrtCJDsg6EZHiFSD72w41k6+L1Bx60DPttAfmv+eJnF2KKFDaTVhgHIehVDvNfzHv3c9Xhv2NEHAFmuswdU+UG1bEiIK+mYtWLRzDlnBR8tiiIlMcKqqrw3AhTTW3duv3b7zuHRlJkRKampArns4Q7Yiq6u9GBgqyqv24kg7S8BUAyzKGgLuc0MTdWQaMc9lekv4g7quJbIaocNiEiZSDNMsuzeBr2dej+AmkUfO8wGYtbJXXZbL2hAxNoWKltHrbfGDGv4rZXzWeE9bB0VbbDrs674sgn5uv0etZWoTVvnmvdrQFVbCRwEYyZtefbWmb1be4YCg07OPCaEDlCJcm8fIntCdN43kebLJql9+sWXXz58Wjdylj5tYnP77O7bb97Vup5dXXhGkVilGAFCUbrJxMCDH0PED+89msBnT54+ml9eSmwYNTh/MCqY0+u3Xwerjw4nwYFoc3J2EGN9dHR6cnIjKdbJNCr7kl3p/CjGlKchu2owmgNu+goF6jxmWjsNGm5g7iHfPvaxj33sYx878Y+1qgG5HcqyAJoRGDrKTlZgKkKKSNTlLPby7ncvQF9b8HH7RQSozzn/nVDw+RDxHwfpvSpGzahvw7cNrm8+3P6IjNaYvCGKiJo5wqy4mH0a0CzXhpkZc9b3AGQibQ2ZmdouoDabpCy+Aag6u7oaF8AI0/GoCOQDQsTgGICIHaNPgEYoEjVF3+a8ioqDmVZQ6z2nEdRAQQXUCH2rm2hm2SHdwBDNSIcZLGkWHe1gD5LhwONOGQwJHWNuWiOiOsZlXSmCULWMEVwRJaXUAOY2Uu3SbB7IKK62MnBgCjks4VstMKN1pm4T9Q0eWSny97bgL7tGULPP9OquGPTp9Uti2OM0pPg2HuyWFg0vuXMez11e3HdgmklVVYhUhAmgjsfjo8OTZTU/O7sVQmiahpnL0Wi2WHpfVjE6sAwtcrkggpq2AGlYdrqpQpmpvPZMWrlJw8F1dcXGQ/i6GtsO6WzcgISMKNnbAFqRSkeQWoWbvNqBsw/D4GR2+DFukL22esGGSczGvTlYDEN8Z5s7QTSAfBvynr3XHqjmZd9C9XZXYnV87DVg8hvJ2hJVk5ZWROis14GIkNDIiAgQl1U9q+PF5QzdZFE1CliOJ0caR8VkWmjBoOywPJzP58gFM5XeA1MjTWMwW8ySeXSlxgtJlWozLkOs6+CKg4NDjxZcUTeN994FoBRDgUhIRCmlpMhU+EAAVDdJUUSBDBwjETI4BiHc2hAxy+2v3VW/+Ct9D/n2sY997GMfv7pBg71zXIluMLrRMNlhXjNjgN3e1Oub1fknNndhDR5nUFAANEUTxKsaAJmEBXcfnvuKHVsXZaPtDApw0NXxYkyau/53vU5gB6C6LqW4zsRvN+zEQXI5KKtTtfUhbcu7WnvogXszIqh2Eotdz5MZmmFyCoESq3POUIlQYh1VnXMgwMxIiJ6dc8hegE0NrWGoGRN5DUxirooclUejsUiStPAuBdLPP/3R4pP/iGC//t5NiPGN27cOJzdMEwcnoI1WYI0hoHKBYKYDqcKe2mn/aAe8HWAP6IlBmtxAJWZqK+pRCHN/ElJW0MijzUcMqJIsLcESpooglQEJkyMQEUDny6PRya1ROUl2+Fc/+EEYjRVDMTmuor559yYTWfKqauYS5bKxBlABzWK2lkQEh8SGaEhtR1krNNp6ZiOitKr9ubco81SWwMAkWVqBMVFQJHAIkjSax8YbMRUHR2wwv1o285oL11w1wMBjVGcK4mw6WCqrat5cKrnGQeU7hXkI8FZte6s11nrQpZR6uUnEFvUSESkQqCNnIsBc1YoYFpHndVwul999/Q1mvnv37u/+7u/mj24NNkTm86WKmCzG3huaSCNJnXNFCIgoYjHGUDgmj0iFd56dgGnCphEIAYuCMERNDCpxCexAG7bEEMGQyRGbsbiA3gUR8d7nDk/PTkTQqaoaeTAiBk+h7dlDRRRCUBZGBlAmBQB01FtWoGXjj4wqw4qJBGu1X1qHvRXUbx/EHt3xBvCG9Q2CdvB7OxAgNgPwZJ0lIOrGe0dWZEowVzNmBV5A8SMvIjHWoOiMA3oHntxDSZDQqTnAYMiIZiRgkb05iw7dyI80wagpTcxV9dHN0Xn97PD0Rh244dEsjkLx+p/9yUezJ/Vf/vlfeJ69dse/fbi4eWv6H37nf0jWnN46qTE9Wyz+5K9/SGe3uLxD4XaKxZ/+6AOQi9n5vQdf/DC4+etnB1Xlj92C8fz7/+Z7pvHW7dPXXrsNaMdHQfTmW3ffu3nrLRU+Or7tOFyBzlICgOBcYDYzIkGdO269MdXAkBIwGAxZ3uHWRtcEbYC2IcOzZmcKSvvf+33sYx/72Mc+/v8bGw14L9mPZ7aGuH5h52Yv+eBXvt4dSBZt24we1rRbLEMxEcmWa6JmCklBBaRJYAKq3tFkVEpqQJuycKYCoowUQmg9zQAUsCu5NAACtVcdn3XFEetbyDbRMqpZJmPyn4ZqaAoq3VwqtKRW5kscGCFyWZZlWUqyGCOuXOZs5/hcc5arbYgt4m5j5K8V2e9Bl6oyoCOfx1BVMyGJiMBkZiogIq0w5kCYZXjk7TLRDZixDTw2EMjOBZl50Vz3m//IIp8xxozxqqrKYjAiUhRFzyu2rg8DKdG+bzClFGNsq4W7MxHIAkOUjzZM0/tDbQ/gtjjNkPTbjuHjNnh8aAk4/BdbA4PuBIARuK2SRdhZmtu/fvjGaxeA4douz8obkTauoqPIVxtq2MHOtYMBKIBYUAjQfroyJkBBUxDVKLHW2Ihqdp2voi7dxJYyC+PJbAHLhU/1eBRuogbQZrH4knCGOnMsnt1kNBU2LIpFgiQFuSOkA7MCDMtAKV16H4tCTOvCu1ExrZfJU7uIY9OYmffee5+iIDtmH1UUjJw3RKPNmYJ1v8GNSfzZv433LN8+9rGPfexjH//cQODLZAgvfNnPpYFwW2W0zdeuDdpOFIfow3B4nJVhQJZpX2WNJogOOxmMgRpH1sAwEROTttkui2W25tnIhhJrVBNr7n/6oed0dfns1tkxI73xxmseofAMAGooIoZZ+zJLySOaDvtCXxbudtWeAyUe7UQactFeW6QGrdIGoolqYlOARKCowA49O0R0YXxwcFLVOl9ePkuLv/u7vwMKt9+4Oz25FUIYjUZNI0l0Oy/Pl78St4A+3+5y0C1/9o357Qb/usvPOMGFEBxxSskMLs6vpFouikLVEAkIiZxZ0qg7wcP2/14nGgm7vLy3mZC1kwfszR5ijHVdN01zdnbmnPvt3/7toihu3LgxGo2urq4Wi0VGrdnbIzNvKSXNLYgdvs1LeuUeQSRgWT2GiByHIZDrhF14S/1yreO0K6ndcFaAVcVjj8cMiMhMiYgAiFyHSVclr0bQYiwmM0OFnsPszA8QMhUqA43NTj7HWiWc9g/RrAHbS5VuTo2tHAW4NzCE3KuJGzs12UQBGBHMNOvhWtveh4BIBIAqEzNFVOBEJIB5CwfY+UDODNGEiNTUj2iELknD3pXTo3kMKU6fPI2ffPbDZZXuffpTj9Wv/8s7nuKvfffr48JNpyUfTJPBUrxBUUf0fMbh8OHTy8++eHw1n93//LPCmbPm5snJyeFoWhaMbnHzZtO89fY7d6tmefPs1sHB0fHJza+9+3VRDOXUj8YGHhwlIlTr2wsHl7wBm1/qG3jNs2Gd39tDvn3sYx/72Mc+/knAs75K6lWh1FoWhV8J9Slud3D9Yi7TNvDDV8F7Blk8QsEYell/GOTxmoUluhxUiBwiQtvwRgBoJhn15WQ0G8OpgSiooKoFFwBImmiSCJvF+WPvo0dxoKV3x9NRGYLECJkUYk4qmgVZsqBCZx/26sOSzyU3I2muYO1QH6LqCguKIaFJYlOERKgOhIklNeY8IhOxC+Orqlou66Wmz+59waG49fpbGQcwc0o1IrdmfAZoK8oFB3Imz8kv8SvNvmOfZ4QRNcn8asYGCMDkiVxRFKrK7BHYdIfdAryEZ8NGyjv8322ubwMlqiqaDt+SUiKimzdv1nX9zjvv3LhxYz6fL5dL51ph1YzriMg5p6pN07Brl2hmU4nIOQ4hpKSQOy+7wkgkIrc+qojA1AuNINCgpdBgy4ViF96GnnbLuxlEZK1U6ErYBpHNcq8jAZgxZRYZEYwMTKDDX93BCQCUBUyh3SzY/XV03dJA5AH3nku0zYipvwsBVvqT2ZcP0MwI2ECxVWg1NKDWb4EMEQBFR4DK1BAhYTJIhqoGKEgYkBjAI5poE6URAn90MBqfRhnVVTA6Ws4u/uY/fTAauy8++/HJUfr2u79GAN/+xt2zszMQdQdjrWyxAJHiaiHkznwYP3v82RcPPvIBlovPlfFrr70xDaUHPjs6Q0oHk5GIHB2djJrRzZt3Tm4cL+v65PSmcYjJwHnEoJ4de6x1SI1mgDfoNcB11Gfb2xyvFHvIt4997GMf+9jHLzu+EuZa13Jos4KdapzbxuXDz94lhdLLtcPmR+w6kZdDNZvp+3Vgb3f1HYKadfbZput5kJipGUCClfpjxnhK5HMK2SVPBB1VQAhmpAZmoIqiYAIejFHi8qKpLj3XI1gESyeHk9vTWyLiUFCTd6wGBlA3DTDrCrO3/mYGG+00to5FbWvohg7gXZ8UArW27ooI2UsuI1QCQEiE0aOwCVMqPDo3CkUJVCoV86V+dv/Zg4dPK9Tx5LAWWVR1CIWCWywWzCwpd0kKIHVLsJXWXCv8azPtFjDjimDa8Dm06+a3d0SE3LGpWC+ael4nNFJkpMXljFQv2NV1UjPy5h17R3XUjSrBDVCxEmJ57rbIdpvZBrm3hp0MMlRDxOl0WhTFdDq9feusrpuiLKu69sHnasyqqgHAOS58mcGhiDjvCZUIAVFERFTNRMQA1cC3Q9yOHWR6x9Z2f6xDhQCgw7FV7OtIMfuLZGnQARHU2rZ3ZZYD9ETZ2iGxkOWNDwVDRkLUzpYdMMmgYdiMck+fEWf8aaioqsb59GRrDRtk9VDrvzusqwo2BALg7sbsX5EdManbJOn1rHQ4R2h5ZaoBGDrkPFnOkJIBQAAQI3BtMS4YirbaT7kvkZADjnw4OgrBn6fx02eK5N5//+PZ4sPFvLo4v7+cp3/9/W+eHeP3fu0bKnFUuGa5dL74/IKCG9378uFydmXi3v+HD0UascXEI2L17utnnvTsKByUEw9+HAi8F89A/Nbdd9Ts9NbNUJbH3oXxiRgIGYURYkiIVVMFzCaKOCjn5u7CB03mgNtfstcVUW+v7T3k28c+9rGPfezjlwXwcKi58ouLAerD58JNBNAXiXw+59nrRDV3PquDo73UAXtyr0enveADWV+zSWqIIACKfU5rkpuyciVdi6IM2/QexMxUTRRVyQwIgAg8YiBJVi2uHjTp8myMdb3wIjdP76SkjiGlpizHBCRmoFlXE7InYyfMvyIne4mRnIr1NMsGIDHM6XsvyqMZfhAoIhIYtROUO/rUmSFFBzFwYkweoSw4iZpZMRoZTs6X8vDZ/CeffLGMCzMk8ogUQpEUU0oheLFkprlYFCFrV+aEOYu3tKdCHQFolpWEsikfaotsdSeyus5NUQQYaLlYzC4ukQma5Nk1TXSAdZMAnKmosAqrasYs2x1N2/WZsMsiojfn2In0ei5liBiJCJFzA55zbjweA4D3nuj1siwXi8WyWh4dHeUCTlEBAIfOeaeqGlVUQggaEyATInnPZEklqqWY2AdEIvbMnNF2MgXQ7PuZz1vAsG0704wMe8J43dcczSwrAwEAtk50+fxb3Zoe8lneOsiNcciA0HszqCZCNG3xlbHrthogN4vmYsvVEKlkgdlsDwnrVZ39eO6coOHWTmbju2cVVrbiHdbNWkVmaC1Zidb2qSqLgBmQEQGQKZKr0DKD7wk9gxk1CkkgGiM4EnPmJwLeRq9BOaF68vlnP3E+ffLlo4dfftnU86p+dKLdXAIAACAASURBVHnx9Dvf/K3bNw9eu3OHXaFCxmVUulpOi+DPr+LTR4+lqT/58G/Pnz15841b40kBUb/+ztfLQCZN6TgwgS0ilX5cIIXTm3eQ/dHxqS8LX5ZZl6kYFchOjAgds4AYESEZAGZ12Yzn138Z7EU/Jmsrf1/YuY997GMf+9jHP2EM+LNCu2vx2EaF59b/2rBw6yvwdS2CfbmThFbrcceZXBfSjc6Q9xgWFmYdx+38crNHa+CV0CEHAE2qoArSoTUCu7x4NEKdXzy8evZFQfH1u2dgeOP0UGIsQhiF0EBExJQEiNi7KIYtyOsUNVuN/TWGagD8BLtUvv+314/M8JsQAYzRAIxQyTSzkwaCCISRCNgiUWIWB8pERDYKI1eO0YX7j569//GjJ5cVF+XRpPj4k3vAjsjNZnMFcs6lFGFdanUXi7tCGaY46NfC7WndZtJ2hvOemVPTLGZzBVs655yDJIUP46JEJqYsncKqdp2sxc6P3pDB2Fa035kob+THMUbfecgzcxZoCSGItHW80+k0xjibzabT6WQyaZoGAPK/WYslxghdPSc5RiRmb6SKHbFF2HlN6kYbXkZbvRLpdecM13czXn/vYavpgwygBowg3f+KdQXDRDwc1awcC0AomvdYEPvKz/zPWhdfh/d03YPTNrZ78rcNrv43n1JeZ/1omCGgttaEBJzVe5Ey6S2IpNhKuiA1mIcVHFim3Akp+TCqUhWNwuRgcnxnvsQvnqQnT+9dLeLHH3/sfWFmp2c3UlPU9ePxeHpy8/DgaDqaHs4XqaqpKA/u3bv/4wcPYrM8f/xlNX/CUJ8c85uv3T06OCx9ycw3j2/XzQKdd9gQycnpQQUHpydnxejoja+9vZjXLpQ+lIgkMbrgHYdlXTdRynIcXCG6RMIXT1/e4PqZNwj3kG8f+9jHPvaxj3/0yM08AHVd5wxvsxZu0Kf3fGy1lYLv6Ou7LmjT6RxfCPx2o7Kdl7hxnG0zdtt8euNUEcF0qDO+ytTVjImA0cQAEAhVFQHNkJlVgMhiTM6ZmYmkVr2CEFzrsQ2oIoLkRFJKWpYjNmOJi2axjHNMs4ISQ33rxkFsCEGzUGeM0TmnZkSUhS+JyLKrmqlpi0mzbt8WLLG1gRga3GGfH2PGewSahdfJlBAIjUzN1FSZosVIAVIzn5alIwKAUBZAPgku68rQfXrvM/MT9o7Qlsuagl5ezhaLhQIhgIlmbmkdqhGAZT8GXBlgdw2K60ipk/a4ThtzXWATVoqOIYSmqs3MFQ5BY1MFdpWk5WgUQshMI6o1dfJhkxEdro3eNn2I8XpXhtxlt7PzrV20IkO9xKGnXz54VVXet7KiZpiShlCmpCmpcyFGCYHLchxjzK6PmaWpqsZpdEUoyzKJkmcCSk1iTyLGwRNxXdfBlyEEovY08gmnlJjUIYpqHllVBSBEBAUjQ2u5u3xpuYBTVc20v4SUJHcVdkqbhi2JB0iATGikmjLqY+a8kNuOxIEiC5jkDkAzgw6CIiTqp1htCJv70d5wzhjOV57czGBjK6SUuv0mBWidV6jlYIkQMJdzoqGRWRRJLjjvCzVrRJIYMRMlU2Iu0FCigiKzB3K1JDc6LUeThCUXJ4eTg//8Z3+zrKW6+uLDn74/Kg/efPPuZDSuMB4dnqDNJkeH5cF4kcyNjpezanahs7r4+IO/Xy4uQGcXjz89nPI33n6DEKeT0eH0tG50OjkufLi8eiIIjSxfn96qU3ly586tW2+iKyZHoyRIIcSYkHyK1qQlkRsXnoBQLbQeHpJSAgDvfa/g+pytjZ1f+7vuwc0fiD3k28c+9rGPfezjnyAk/Opqmc8n0NZ7/Ha+5IX6HT/fWAO3mw2KXZHgerFg24xkCgbIlp2siRBNUSWPXsYYnPMfERk0+JlalicUSe1QS4yIUpIw1JquIM5RlyqLupojiaeA7A1AEVVyHkqIyEBgaESohoBEnKsl0SCLT6z+7aBxt6mvayxfb1zd4T3Khg2maMYgmJVpNIGZxSUxeCZgMUuKyOSNyJCjoCILogBGSaNJIEEgZ5YFDilDiG2mjjpN/BUQBcANN8r+jfi8vjjYITLZ/pFiJABLQoVZkqQZn6TRaFoUPplCkqxhEtjZLqeN6x7Zvqhtuu/FCxExw6e+7LMHV30a3ddMDtFaDzWZ2SABwGKxFNVgIw7eEGKTxtNpSolIJ5ODGOPV7OLw8JCg49hteP60shdvXTfk+d8GOx0U2tppwlzV2bqXI4ASQLb7lnW5pIyxpUPzkMuj+xkUXc2sH1TG9khvQwd1SKIORClbHRfqDUWGqC/bL7akOyCgEZAhkJE5MVU1TUnb3l1kIjAsfUhJkJwrnCrUtfgwZue4GF8tk7ngogfgy9kiJovVk8MpprgAq9g5BG4anYwPEKdKkzqy1LIUrKp60SSS5eGYr84XN45HwTUmFbMrPaZmWYZpEytRKceTZdU0iepEHIo6ybxu/IgIg2qKyQyImXodVzJyTM5RVMkLzDnXPiuASLBuV/icu+Blfi/6p/aQbx/72Mc+9rGPXzbA++WhvuuyhJfJM56LG2FnvWpOqYcp5jZUgKwcaAMcuG4Z3xZ5ZgLKwFYsjTMDEQUA55DZd5qK+QUpF7ZlRqVpmhRrLsrgHZGzFONiNkuLP/+P/+dRsHfunn3tzZujkt9+682o0cyqOrY6+5mQIMgSiAamgESIBqid7sJG7gsr5foM9jpdz67lrBsrzkMO2EE+QEhgiiCgYiCoOi6daOMdMRehLBDRcQFU1tH98P0PP/78EYYDcn5+dXX/wZcewpdfPkSmu+/MJBkH55xzTE1VSdaDUQLGPufuAfYAgtLGMuj1XWA3zBhM5frMTg+mRVGAiUlsoqgm7/1vfP83j4+PDyaHp6ens9l8uVxqVQGAH7kXrsCd1bOr5UWUHRReYakbtMgtz3XXEAgDYpCZMy0WYxy0YCEAOOdE42g0NgARUzAVcM4BwXw+Z3aIeHh46H1ZOF843zQN2dYYtqXMa251L4Nce2ODAQjMZ0xgRoCZx+OCQU01AXgDQXWqSVXNcmGn67CudH+nrBdKRGauxXgqO+H9znrUXSWsBpsdlYOetLbWNNtDkKFm1Od9YSZZzqV1DmR2eGhmiBHIGmmYQ5iOi/EpQBmND0fjzx88/sP//X9WhPOLC0V483DxO//mXwP5xTLNl5GwEIMn55XYUbUMH3/6ybKO7//DB5/f/1IM3z07IZT/7g9+97137zbVxUcf/BgRF/OKXVE1cO/eRy74b33n2yenXx+N/Dvvvj23UBRliogUUtIkxgDMlM0nQS1ZAlNGCsiNNXn9eO8BIEVVU+a+sZG2XCue9+vwfB0jsD3k28c+9rGPfezjHx/jDYwZ2p9qvC4fxV/MCWxk7C+VE788tAO4rr6UnvMppthptHQldq1G5wpsQC4ZbRNPNO1648wQOffmAQAiE7UlZ0igqeWZiMgMVJUQQggGMJvNyuAcg6dEFI8nPtjcU/QoEpuL2YXzhQveGLV17mvlQgkQQNWMsatiJTTNLUmD5r0B3kPsTRywvb5WpZPI2utEUDRF067NR9GSWUQzMgHQFKNotAK990TOAI3LeUSAgoqDMEq1oEBEptF01MwshEJUmT0zi8hsNlOBwvut8adM7SAADaZpp0m0EUDHZMIO/UDcMLuDvuPLBIBi3RhqCC5JqpZzOZyIpflylq3PEdC5kOmynfzezt2QThRU4SXcq6+jDfuCyR7yZQSYqzcBVhYI/QvyI/2LvffOuaqOCrasI1AKoSTnQihCCIvF4vLycjoahxBirAnBzGir2Nl697t+GG1LmBF6OIoDaLoG+Vpzvlw7jIYJO8ayq3pFU8hWkiatxFFL9KFh97L2Dx0gvOH89kW2sGV4+PxyxPUXDKDgSgQ0E56spAAMpgZmaq3ICYImoVBcLebOO0GMGiPoZDReJphMDkhcVafF1fJwMp0vz9kWqZ6HyciqxTI2dZJRMZ4vKucYsDA7Fi1TekJYzReX8/mDg6NJcMXl1cUooMaKAatlM5mOQghViskSFRRN6iZWEdC5qvHgfFNrTIjYEDkXytFoVNd1R+m3BbeUa8tBe4WhflFd09qnOzfIrrsLYJd5yR7y7WMf+9jHPvbxzxJVvhjRmcE1FOPzLLa+Grx80Ytw3WFvVzaDu49sff2ZUi7szAwAgEGuWEQkNhHN+vYAAKYiyUBDUZbBeabZxePZ+X2szs9OywL0tVtHd26fJREkikkbTcYekZCB0LL2S86cCVdb8UMkP4QQgz96uJLBXt9mg70BBWUoBZCNp9EMTMkMIQEqowUm76eTg7GaIDFQqBN98ukjgfLLR7Nnl00tEE2ePHlyfnVBaVQ3jRF77yeTiRGPx2MVkBhBt7uGdptndOItrZ3aIF/fnc3jRnQIcLGYicSiGCdpRpPRm2++LqanpycHB9Oi8CJCyESkSVUT8g41wuvWRm/Y0EOIgb/Z87Yzni+e0ZNRmdbLx88ysKqa6b6ss2/WGvGJwmJZxxhHk+nUF0B8NZ9rXV9dzR49esTM7777jmdynlOMvgPe3YrNmX1WrVyHRrtQ61D5dlu8FBEV22JjMyNiZCXIjvCIxgBiPWzr6j8BILspqCUDQjAAyUIvaGj5AWtXwQv3g3YNb3e7oBr0uwa6G67kRkEc7iwxYY+UQJI05BG9D4US37pxtGjErFhcycX88U9/cs/Ezi+ePP3yE4T6e998owh8syy/993vJkh/+6MfLeo6OPjaO29JLL+4/2Q5q3/6k/cBl0fTcPqdd09vTb/71rvT8WQ6LkWiiarqg4ePy7LkoihCeO873xXg0xu3ppNDMB6NTiKZKTIhUMg8aNM0xJBUUQQRHTMCJ0tNk8ABMwK0XDSTH/Z1D8ZNn78+d35Rb4/8HvLtYx/72Mc+9vFLQmUDHu9nKeN8PtZ6wVGt1w55hXzi1c/EXh7vDdPx55z1xssUofNYp6HZIBoj9qoSapa1Cs0HJ0nQAFSiNU8eP5g//WJM1d3bx17D8VE5PQhJMCoLkiEDBCQlQKLcL0iqCUxbHqLbxifLzhGdewENaT3tMVL+Y+U8BkiAqkrdqkBQA2FQAwUQhMQoRMiEbECgKcYkEsblaHI8f1b96Cf3opZVJIESERbLi4vZ1cXFhVfDDJ66Es2Ukkbdnpe2pfBF/Fg39Pb8RH97AZgZEjRNww4Xi7n3dHxyGIoiFC4ntTHWzpVExJ6dc9EauKaebVvuaKdk68vcU5tLbgAgYatedBtS9o18ueCTmU0SAABxFBED7/Hq6iqpLpfLH/zgB967t9+665xDUwBtqsXOU1pdUbbyMwMk1OfVTK5Yvu6pXHVsA+hNRGjAjKiomAt7yUDa1Yiu+/SWvVRNkM0+W6P2ZEZtj2WMsMXmwQuqcG24zZHVgwwBYY36NjMCtO46FAnRLJdkExAgMTMgqKkCESSF0XgSjVKDxfhmxPTk6exiXpvijz/4+3p+yZDIqsLJe2/cuHnj6NAf3Dw8FILjyRFzNJSTG4fMB598+lMGev/v/1/2zb/7t7/pg56dHfyL73zz+PDoycNHRQjVon56/oy8K5jZBXb+tbfeAnSj8mBUTkWQfSlNU8doysXIccFiluuBzSSpEBEDI6GKJlWHRESq7Xpjgk1PkZ/ty3bN1AT2LN8+9rGPfexjH/9EEOAvAPXB9XTfc2jAIdj7GVsKYb2ta8eh7OU8Hl7iVdqqQnCnPwLQKmoKIhKBKmQD61490hehqpcI6tmCR48WWAMZaBNjTVyIaTJGdojU2ea1vV2MlHUxlMDMjAk0Fy8idOWFtnbVw3a+AW5BI23r9FqiLfuMddgPARANERyjIwzEBuBd4QIL8GIpSZn9GHAaFZKgmi6rOlMHMcbRZCxgTL7j23DToPy5U9yzeu0ZrpOZ26s3t2P2nFgv/pEfaWI1sXAwGYXCgZqIOEcA4L1zzhH1go6bAHLN9w9xFxmyyQp+hRuQOo2NYYFiHWNeSV19JMoQZKoiYhRpeT8xQ8iGDQo4PTxkdkCaUjq5cXp5fi4iAFpVlWeOmqBbGf0Bs0jJS55zTx3DQPVkNRSAtm5s2NYiZznQfJloQ3XTtp22nS80EzMwUOoeBAADddzpqWbSD8lUodUhHtz8vQqwCRr2Q2ogWSuoXVjrVaCoilmGF4iAABFQAUFSBEY0UDNNgooEtKgWBUy4mBbF9OIKyB+54BDFqDFomJtJ0Hp2VRIeOIH5BR8XkzIIh1TZ5bMay6kKA0QXbHn5NIRKpYKko7L0Mgqjcr5cCNhscbWYLSOkAA6ZGrVJOWFXKDhDt2wik6+jjMOYISYBUENm5jyXhkwZ0SmCgSiCkfV6sL2yy3WQ/ucSe8i3j33sYx/72Mc/c9R3PRjLpBJuq8P9vD4CrhEZf+noM8h1/NcBVsMMwwiA+ky90x7ss3Zozc2hzVmJAYmY+Orq6oMPPvAOvFUnJ8eHYfztb9+F+lnpKYSQKDQ1eAg+TGoxMLCc0XcJGSMpturzagDMOX99TtLWO+C1Tw228nEbgbQO9EoATMQIROS9N4DRaFTF9OOffPTxvYfoj588nSvKs4t4tajrFB8+/izhgtgyso3S9blhHiW5rqlyGzWtW4YMuip3kRB9Q12GBx2WyH+qiJRl+frrr5/dPA3BHR0dVE19eXk5Gut4PEUyM1NJZEiKr9rE+jPivSGU7dv28oMppVzMuTEU3vssv6GqTdPEGJl5UpTsXVmW82V9fnnxySef/uEf/uGPPvjxZDL5jd/4jez1Ny5HTdOUhR+Py+WX94Yn0I1wy7UNLT2en/1vrLQhglrXtEFHQTWhgmquJxYiUFUjt/ok6+cOVTUzciw9W86osf+gvn/yOftEqpmu684NbEB9I9kAw4NSJuohs5IEAEgECMbsHHEnOEpIgcObd242CUejG7WG//uPf1BFeHp+8cMf/k0I+trtyfSoeOeNG//Vb/1+kDQpwuFkGhUvz58uo3vjztuv3Z0+PJ/97fv/gE4vLx/cujH5H/+n/+CA7ty4fXZy6+pq9vFH/yAaP/3ow8dfPjg5Ofn+9//VbL78zq/9+vHZa1WdQjFZVPH0xk00QsSmaapFheyK4KukKSViUEvYbhd0JCqAARJzdmgAoCzZopJ3QNyrwrydvxrbzpN7yLePfexjH/v41Y1kkAAagIiQurTbA5QA3sB1u95KqggJbAT+FY6uNaADYDNKAJL9zZRLh2KSS5pERMBnXgp2gJv1n3bdRZINGBcblHEOEz3FHUgKezHMDiNdh9nguQWiLy4/MurxjG7bDLaKLPlMNngbI+3wRTby6t5oBp1btwIRqJoJckUhoo+mrBBEFZS8d+SL+eKKHAlgYyYiR+OjRVySzkvfHOLjKWiBzciABcxMyuMZIgCSMjsoDTDOMtLD7Pye/QyAANQsyyECdg1+mBlAQzRCdQBEBooK2CRogBKiIBoAgaIJmkHShIhkjsSDJpQGII4CIarEWrV2Dh2QRpuUE/YLs9G8dupOzuPTuW/UhcUoErr55azCGQdRXQY7hOixiE2cC9bI50VZSQLQBiwY+gQNkqIDg4TIhN6UERURCThLj5oJMIkJDdR3ViaChmbSVjaqAIADEY0IxmZMaGZohOhUmKkU8pUqjEKFCZgWUiOTd46AJRpDIHbJRFUbi9wVTPYeCb1cynYZ5xCJDSU0e5lNWC/LtM5/AqHfJrDepKElwzS1q9RjMoEkADSdTlMUNAJUj2HRzIJzZVE8e/QweJoUDv0YiRqBJkVEI44xzZyLAMsQxDtWberYqEEUYmA0UgVJhoqADhTBEIERGTJxTWhAxqTEnVoMmVkm6QAQ0JlpxxKTgqll+o4J2FCyIQliCwzEFBAACcFZKx/DSKBJBxs0+Wa0TkIG2766tu5YNO+qtKRgW0Gav1Vs0BLazxGTrG7zVnEzG6gQ5PvajLraWuWmXXutVaURIBiYqTbCngkBHcVqWZR0D0+Oj0/rxjkoMB2VjZSL+VEqTGbH6BGqkgVkzp6ZUWx2fzKta0cHt59GqevJkk4be4bLZ2WUUTw/sAtEV/jTJi6AaKyC4KEyhqJa4KIK5kZKJwYHyFpH8uW0bhx7pwLJ0HvNI0wOs4uMxyJvSplmblj6/bWUMA9vuywJACBJM2xD7WwtgAyu22EZfllj949s+ILuFTv3sY997GMfv8qBCKm2y8XiYlnXSYCpcH7k6HQ6RQLHbTlU/s32r3p0AzDNfucEQAjtdi+oIzSAvE8ueaeXXupsr/uc7RzL4DkE0j9ePGfDun/qpYVDX/A6bbvuWA0MRC0hECGbRJBkyCbKyMTkyDVJri4eR01oQmCH04PDic9SLAyoiGDUmqYZIGw31qzavXjNiCwj2+xljj2nR7BWtpVVEEHRFMygCIxGGs0goiWECCDz2YV3yTstSueZzMyhK4oCUavIn937orHxfFbVtSwXs6dPLxibp0+ezeZXhTcVAAIzZCLvHVtr7EZEzIzkm7S+MNqWxE6607JETXbQ7meIthYk2hqGH6h0rvOEmeUbT8ZHR0enp6fHJ9M8oDHG8XjaK6Dkl8Eu04W+fe5VrfZgvTsuG+tJa1XXd1daXx7Zvza3tAFAMiED7wvnAiIyEQD44E1ERB6fn4vGn/zkx9Vy/ju/82/rGGeLeYz1fDH7q7/6C0UdjUbf+Pp74/H4m+99a7GoyrJ0ziGyiuGmX7zCrvZFeDmhlI2u4C1IPKQot+fR+uHN9uvYVXiuaj5X7pF5v2PbgDH7lKzB7w5m59ZHUOtRYdfImulTQgDI37i5jbPrlmxvfDJw3jdNA0DErq7i+PiWqAbhzz669+CLJxD5wePPl1ezwPat77ye6mff+tZdpurs7ND5kQDj+Ciik6Z49mQm+OzRo7qun87ni0cPP/S4+K//y3/52qkbjw+AwtXl8klTz6rm8tF9YHd24+btO2/4MH7nG99aVGkymRCRc04NsFu6AEhEONywQwWj1nZ+OOIdQ/4cdu7lvlpfjQzcQ7597GMf+9jHr24QABF4dsElMVVTlVgLXKaowWFZFJ6NTNWEcuJLr3J0lw2Qe+84UhGLnFEBOmAPoETEfC23pwi01XTX29a9ICdA+Dl6ql/7iXYtQN1+y86mvhdei60XiV5rOqze1JuyWaIs32kRDUUUDVgzCYFqGhdVdXlx/vDBxMPBeDSCeHp8eHpyAKAMLNC2QOXyMjRA2MZ8nYAg9n1YPTcCThUQQRHJSFsLh86jL687zVvvZoAKjlBVEAQsEghiw9SwM6KUizMNTMEwBCEIbooJ79376KqhedLLxXLZyMX5rKkXTx6f14vleMIh+EBlbMgzjcdlEnDOmagBqgBmU0OzHlBg58OeWZi1ZF+VmJ+DNFqAZ8NHYMitZegoIs77oizH08nx6UnTVLPZLMbY+5jnIsmN5TFcMD1xt/M0dmbAG5Av4z1mFk24C1bZoO0ww14zGZUjEcns4mI2z1CkcJ6InMdlNX/y5NFf//VficTf//1/76CYL2eXl5cPHz34kz/7U1X9rd/6zddff52I7t79WtOk0fRAFQghV/EpSOeXoO0Gg+aLXcNOZM9L8XsstiVsk/vHEM0QGSCuDRQhiHXKq5BBlw0hr3Y2J7hiVqmtS+Z1hNy7N7SeExvIEyF0D5qZ5q5VRMqlnb3zIOe3yErplXMJKGh2a3BcqpHxiMZQHp7OFku9lKtH5x9/8EEoip98/CNLi9PD8r2vf7t0Z9/+xk3HGIoR+7FQaPyNRS2xKS6fLQTqJ48eXM2Xi+Xlg4f/EKj+9e/9wdlBOSpCUvzRjz8+v6qaKOeP7gPQr/+r79+4eYtceOONu8taOARDx0yEhMj5jmkhX2troZm+Q7Ler8WG7qID1AevXpP81Rr89pBvH/vYxz728SscBqVDPiwmh0VjkBKIGEuyVHt2zAhESEZmhvDKP7MtRCREcBkzUK5yVGg9BMAzgbwA8ygCbxx1F+zCa1DfL21o7RWylmtR3MC00F6U6TCMQJxEBVRCYxYEVGk8OQFLdSMiIYRxMXaOeDw6T8tm0ZyeHMTZVVPVoFMXskwL5EIybGVUjGzHGbaNdm1f4cCiwACyGRrlStb8X0fgIAHmtj8CRGNANE2VmaEJYzKoGSJZnWwhUiMyEhdhws6PRpOmTim5pD5ZUHQKolqz9wh+PCoXZYxVXS2ERuwDMLnz84ej8S0gQkUzcz44ZkSnTV5WCRHNqGNpdil2XmOoaGZEOKBqcTt5XYnpi6SUwCy3LRG6jD1c8EkMaUju2VA3dEP75zmCojtVXnZiSFWFVc+crglybq0yRM5KsGhEiMw4mYwBINY1MdT18vLyfDwux+Px02dP2DtIdnF5ribOuVE5ubi4CH5cLdPt27eXi+i9J3SxSc4NL01bvId5EAzJtq0p4Lm+dtf0ynYHyf2mq2epVVEhBO2cHnCNd9JeTrZz4+h67fKg0HZ7YV+CS4Mtmm4iHYAiAsKKTmxrdLE1BUQA6czjEQ0BGbKeJ6CaABITOVdFrRbiyoPL2jV4wNG4MdK4nF8um/tFSOXBoSvPY7WQeHw0vY08SjzF4vhpLKkc6TyBjpmAEZgqh0vPS49iKY3CJFfIAqLz1lgyCGYG6IE8oFvW4nxQY8usM3sAUGvvBSJCkX5R4ZZUUncftdXqBnb9xH0VsLf2LO4h3z72sY997GMfKzilSFm1AAjBPIBHBk/mnWV9xs7Z2VRMgfhVjk4K2OeUaEqtYFsCxyJJndcuuyJ6WUbuWgXOX2L55j+NIHaqlJIgCaIxI0BKTZrXMyL2rhi50nmqlovPHz5o5l8unz08LEfvvftrnF6fjkNReDFtYqTcWJTzb1MGQjBioE0nia6ObmWc1QJURKPMTKBpL3JJLeYzYEIDJkAjQySQeAUmDpSwUa1MDGf8hAAAIABJREFUK7Hq8HAMCuQdMYeiVOAq2if3Pn9wf8Hu8IsHlxQOHl7NHj97LEgff/yZJiZyRShHJR8eHKTKN2qv3b799ttfU6tu3759dHCg5qHtcKMd2KyrpiOiQVfobnJ7Z5K6s7+uR27kvS9HQCxgSYGIQihjjIisZkC5aLKrIiUcuqs/P+XdSJ03vMJbk7pOVMbMsnArbBk8mPUilzj4kjC0rEkjqpqaKsb40Uc/ffTo0f379/+3//V/8d6/884777333h/90R+BH/35n//l+++/f3Ljxh/8wX8TQhiPx+PJQVVVjx499d6Pxwc2YiJHpFVVAWR+z7S1mzMg2rK2t22wt4H3rjHoW4HkoXRnfj4rRgLnlsstx468YXSNdmgudu668/p9DTBTRFTI9OLAv8EAgDOu66hu7b6Cc+9hex91J9xPSkbiaIaG5MrR2elJYzyr5MPPHv/nf/jJxQ8/WcrcleIn6b/9g383HstrZ4e3T468sdZQL7FWK48ni+j/jz/+0wfPzm/T4ZOnD8ppgT6NJ670eHo4nRaB0T348sl/+uu/NLLJ4WR0OD46KX733/73AHB8esYuLJsGyfmirJokasTE8P+x92Y9kiXZmdhZzOze6x4eS0buVVlV3cXuKnY3u5tNFkGKUA9nuAxaEGYkAf2gedAAkv4SIQgz0Bs1GBAQhOEDKYAEJIgkOOBMr1x6KVZXVlXuWyzufhezc44e7PoS7h6RWdnVhFDtB4FEZIT7jet2ze49n33nfB8YUO7/nJ25zS7WRkeN7OLJ8w2HlbWzXhH9MmDvnNhCvm1sYxvb2MbPbyAKgIEhAuG8870XKxDLJWQ8y0KNPtbBM2bUWUXgzHtbAR2ji6gGQM45pdSrIwCco4YicKa885MT7v5HjY3i/s+7QJlYmGXzF6Y2mNNny6xEroUEVfPkENmiKkSiMHC+ICtKBIfSnFqsmUlVY4yiYMzQmzEw5RY4UwBk2AipFUzXQU4vZIGAiIS9pToZKKj1Uw0JMKv+A4JAB6qAiaEznYhM2aJ2JpAKP2Qu2ZcGjqmKUIhZ2zH5HVfu6XEDVCIbsfNceh8IJMY2xShCzH48PiYDZM69es45IkL0qrLOgCHyosNqCTst56HnXYEzJg0zbJwLKXWe+hPmE8jQKylAb2VOS+ZxOb+3ZeP15/h8nEV963nwigzMChA92yyHuf9qeRBSSgBIBt47IkC04bDqYhsKBhSxZJ3s7++LyGg0apWePn3snCuKom3boqiGO/sppbLcOTo6IjQEBqOUkvceMQEqogHZzAACDXSFz5wRX7gC9jaOxll6kBAt34HyQWB28Lkq6eLCJTlvMFe9EPO8PbPPAbiO82lxs0JzsPB6l/zSLNACoIYKYL3j38y6BCzr8eYST0KkUI0SOMWArpgcHXVC7AZdrIsSxOrpyZPR4K2q1BSniJeShk4LrnZJq8aqBEQEB3uD5tFTF0StHvgwKIpJOwnmnbED59hUFVB95ZpUV0WBVPoixIRG6HyVxBQIiftSbaBzLgFs9NXLWixmlo0OV4jcjZfyghveCsG7Ou3XjraFfNvYxja2sY2fZ8wHAJbVCSmXFRmAGaERGmbqLYuEAwb+eJBPTbNLW18UipyA87ESQMx74xSQ1aJm1gXWyLr54zs39cGFYif/fyb61tOaF+9IWaQ1F9Y/RQUjQIdomERUIrMncqbgsABQ06Sx7dqTB3d/suOnVw9GKnF3pyxCUFUiQsMui8bn7ikEgHRObq3nWN1rP7GyTkVvDgFkoLMU0LTXH7RZr6BJa5IQBaFjjg7MEe0MyjZKWY6AqslUnh5PXKEPH9fTjtsunU5E28mzo/Hx5NQYzKxu6sDOezLmnZ1BW7MmD1zt7u4maEIIpmBkIqKaEFyu6kQgQ+19snFjHrkAHzY3EdtkG7BuWQ5nW/tEUhIxBENAJiISkeFwz7tA3s2b+gwUEJa96X5K64VltjCj0BnYmPeV5Z4rnK+y5Qjs5rzN6enphx/eDoX/67/+j6enp6rpy1/+ctd1N199RUX/03/+lhLfvHn9zc9/bme4d+nSZUCeTOqm7sqyHFQ73nsix8xd13kPzgXEZbN0RDK0MxTfoqsN6WPf3mbUXz8UiARzNMs99Dr7t1ZIQuAMT+ZNfdlZBMjW5VsEZnTwcptfP/+BAdj6xkUEFOslhRTJCLMlCc3mSY8JARHIIznCQOgaJVH86P076IuP7j786O6D02kz3PPXbxwcHnpy02sHo6JgAALeFRtMErWdn3bdnXu3gWB6fL/uppd3d3/xtc8D2HQ6Zcagia9fd2B373wYHLz22k3wuH/5UMiu3LiGfiCGZEzGBugKp4bMZNjvCy0hc1VF6pcPLCSKZ/29Z299eYdRLtg6ee699OP+agv5trGNbWxjGz/PoQAEJgDGyPlJTYhggESZ3uktsoAM9WNlXYSggBGgE5h2Wrdd3XRRUnb0ErFQDpqUxADBwdKRl3fN58Avo77+yOe7qG8ut/tE0DGej5o3Jx/PSUTWdQWfh/qe85pkCcjYswpEVU2AgM55Q0RkkZhiYylOp0+On94ZHobXbn1WYhzuVJqkaSP5wM5bztIQFZQNDEgzxXMWf+I5I5LzdQVBJMyaGyYACCDZUaI3Q1TLGFBzTV1sTTshKVgdGTM5580M0ZfFnrnB0Xhy78ET8nj/0bSeqFlxOo1KNqm7cd2IRTMry6KsgmMDlbIMmjABERdlWUVDJoeIRI7QkXOSMnGUFfJpJpq/UR8SN2Dvvslt6cVLdJydZdjmbgtqfTbP5IsCRCR1UlUVk3POrbBw2V8B1vQ/L9gUOI/x2CDfIjNzkpnlw2yhmGZNEbD5J49tF0IoisAOnzyZ/v0P/g5A/+qv/iqlznv/9a//FiJev369a9N/+A9/1KF985vffOXm610Xd0YHbRuPj8aqOpk0ly9fRrQuSgglIhphjAkR9UwdwPqMArTn9DECnLFGWLlYc3IPAKzXl7WZ+r+cd+sgooxXjCC3M88pQQOjDYaTLkt9AgCarNCzff8ezAtrFcAQbU79ETFitqBAtQSWXU6CcQEcwJXA3iM7pR/95++p6oOHj3/0ox9dvXr1M5cHo73wzq99NaXTasAAMNy98uzYFA9qxZO6OT6afPe732dqdgbGcVId7H/tq18EgB//+IfTybi8NLi0ez01k/v33x/tDr/6tV8RwCs3XvXVEJlKPphOp+wLA2y6bhCqFDtkZs+bdhZkaSRt7jUPgGuVurA+XV/WufSFn0fbp/02trGNbWzj5z76ZCpzfbNuk+xeBYCMOVP8mLvspgoAMcrjp8cPnxydNNpSVdNIysOaRq0bjoXQFexCzpBWq87OAq2ZfiAAgCLI2Z8s3oWb08GN8fE+jm3+muWkq19Iiy9iyF/nDP2GPqX1SjzEM0k89DTA4r3k1Th10imjKCRFHwYxERgzOWZGS2UJKqeqY8aoKVZVWdfTCCIgzntg6pvKEJEY2QETMAHlKUA0gy9gZNq3hy2fcC/YYznb09xSyJyFCsURoBoDIigDekK25EAQEiM41C5OiTV7r0niEHbq2mL01fCK6qBpnHf7iRhcYeyVvILFGM3MO46pltQwQyhItTOIZpGIjNA5x94BzwGPCRgi6iwdn8v0r9QTzhpdF1NoVmTIG6fZ8r8z3UtbHqIoiRznP5SSAqGIEDkiN095ETHbNmRjhgX7d3beboRAZwgz6k2uRcTMmDn7XHdd572Hs8WoquqcExFmzK/PKFRVHRGaOUZHSERd16lqVVWTSV0MhoYM5MQA2LVRVLVtIzMDsqp6V5hZ2yV2IbuxFEXZRclGhvljzsd/uZsrk13539x0d7Z01uCsng2uxcqA2Ew7xwg3xpy2Wh9MwzMbN4gohgpkyIa8PB9mV4gMyBTnxfAClizNFgUQAREYSF7CRtkdkASsTTHfx4pq2Kk1YlgOJwKd8bgVdcF5byaYmqFLQcZd+2xnwDF2Zh75gMO1k2mF/hr6g3Fr7Ep2SJooNl67QmJRFG1bO4auOwGYlr6rpw9DGaOOgaHpYhQnWjKPLO0ksVBUAhjVXChUlb03BFrqt5zP0jmyzXTo/LL2T5OlGYvAhG597cCmjr71O/nKklz/1foVBNyyfNvYxja2sY1tzDDW+RusL7NDSgQKklISA0FnXCRiAYjZt1gdoSlYhgiy9FBf9HicNdxbyQPOI/3WewI3JhCfyGYy/uwLSZd7YvDCPxm1buO0S21BgYuCMDhXgqaAXJ+eEjRPnt79m+//8PLl8rd/+zd3WG7duJ6F8sXUHEXQFCXTFFlEPZf55XF2gGeQZ5Z3Me5HfGavbDNneTCQXuoTAAwJZm4NZirSxaRdMu3ahgyCSwDmCB2FonCePKEbji5PGrv/YPxscvzsVL7zNz925WgybTutRab3759Eg2enT+quHgyhKor90cHuzmhQOoNuOCxNoUEEUuecZckYRCCcqc2g5T7ClQ0DXJ7zSwZr87lmgGsZ6kbUtz79Znr9bHOsbtQ2HaFnbts2IqZZ+SUwupVseL0ZDy7kRtZPZm7p3jUxpZRREBFlxRQi8t7nnzCzqgJoCI49MPO/+Tf/KwDcvX/nx+/+CAC+/k+/fvnwKjPv7Iy6KHfvPWqa7n/41/8jFzTa2Wu6LsZ0fHyaxHwoL1+5Np02zhf5E4iIkjHOqfv5ZoFuOnlcWc7PdWtYXJ1eiTO3kM2tGNlIzAAkN/stGUZS33I5+9l8zpOCIuBiI2qB+cX6OxVDr8bZo9PckongzHLpJgEqGIIa5QZdw2SCiI5DBreqhsgGmtQs2f6la+XO/o/fv+NC9f67737/+9/XFB8/uFMSXr+y/7tf/41bN6+89dbrT54+Kwa7FCp0w9bCw6entz/8BxX63re/2zWT3cJ94c1Xdyr8yi+9df3ypSbs+UCSpns7/snjx9WgvPb2ayGEL33ha0Wxd+nKq3VtFCpRBEJ0HgBQFcyAwLBfNXlTYD73CGb8Ns+vI523RhZTEc5ti33RG+Nav+XGRZe/30K+bWxjG9vYxs9x4AxarSiofSJIJusnEDnnMFknZgjgICkAAhKYIio4EA8o5xxDbTPqOyOnftbFYZG9/yxVXl4O7J3rJm8XpbAbLaTXs6hi4IhBNMbkgs+2WVwUDKmrBoiGRWGOU2xOAykTMbmkUscOAMkxMoFkRzCaJdkGQApGZ8jTXlEwe6XhokZu5jCdG8NIQMFMZ9ozRgSW20TBgBQNyFRBAMRUcu8nUEZErOBPp1GkaBIk9ei8DwNDByTEwZCiSpKMWMAUfMDYTSW65ANCB1Aqgpo59s57QSMiYr9w4ptJCM4k42mOB/qSRlyHc7105HK15BomXEViyxL/mTbsR9hoeZ25JQUXUAFF8rTuT7DMhsFZ5Lnyd+ftZ8u0yaLtLKX5r4jIERli0zQhBFVNKWU/D0Tsus5513XN7u7Og0cPVRWBhrsjMBZRJO/DoBiE9z+413YyGO3G2EybZlDtDIdV03QGxsTj8bgoKmY0g2w3TwhGyOgQ+MwkN4IlB4l1DLARx24EAzjT+jQwNOidD3AuUAXaQztet4CfC9bCklG7AvQ26kRqczToekYXBLJ/X88f2xnq0nJ1NJllXSszwwQpVz3n1ZckF9QTOw8G6IJxOJm07Mu20/G0yZPJEZk0HuKwgJJifXqyu7OXaDBu2HxR7V3pUCZtKtFi84i6uiyrveoVS7EKFVJh2koy0ylhxz6JtgrltE5JCg+7XRsETJLGGH3psyOlEmavQCBEUDOd+1YiZqOVlfGn9WmJqGbzhm2ZbyOepzT7IjBv490SVh5lfSE6biHfNraxjW1s4+c5aAa/aNOv9Ay/9zHVUUSEXRgUlIxbbbu2E2QkzAqgDAAEKAhKtrS7v/HBfzbDO1PiiDMdgEwonUkgzpcAfQmctuTA9oLvwo8D7XLX5AtA9E0yLjn9qifTtq1NkdEVLmiyGCOjajc5enqnnT7R9vTWzUPEWHm3M6gMSQGRGYlAwSyX/1FW6wHMEoIIhkqoQmfd+bIaOxhKVqSf57jZiCGb3YGZomGv6mkiSSQBmmlCSwjJYULQInhA9QRIwj4geAWvgk3U+4+OHj+rExZN7BCo7erjemzqTidjBXKeyoKIdVAWVOJwp6xKp4YhOERRFUPGEBgAyQGhIiUFm6vrL+1wIPIZGcZ5r1GfjC4xdXYGe5z54JsmwEqxJSL20v9Gua81hOCcc87lNWFLwpBzh4aNPnsXAL8VcLhiDc/MucpxUT8MsLe3V9d1SimEIBrHkxPv/WQ6+d4P/x4A/v4Hf9elWJWDr33ta20SBC9K46Pxh3cexijXrt98/dLho8dHe/sVGnVdEmlj0sFgpyiKpu5yo5eBzDRKgNlTJoWMsgGk9XcbWnwWncv5C13oUdEvjrOM6OJ7OEspGQEIIhpBVg6GpbbGfkDQ8q0jlynON5Jm3gzLC2GuRSm5ipGAAfrettn469wp3ggz3ETIKJTVmNQxca6gNvKeXNOlR0+OpnX64M6DrktPnzw5efokMLz1C284jTcuj25cO9zfKctiJFRE9crV7fvP4t2jh/fvHz26V2D9udcvD1gu7+7cvLqrwMEPknDd3j89PTaNxHb10tWyrG7eeEOtKqubzh+g2/EQgSL65HxSzBY72VUifzhEMiIyJTOjXNU5E7NR1XldwsJ0EeY2J0sPFFTTl1Fhee49duOvELeQbxvb2MY2tvFzHXhO0WaGYX0GNlNzeAk8SQQwLClZRRgnKabk8y5w7p3JFW5mtPGRnx/bukShbESDyyTYHA2eydJ+OrB3MdL7WHoDF7N8K9jyRY62/OKdwc6w2q2KEzJUAVQzFOcFi/jhh38/cOnq5dHucDiqytdu3OpSEmOkQAzMnIkddsiUodycsZiXYJHREnzGnCv32W8mxnoHsd5VQgFZUXlutA3mPKEhmIIZWkRNph2aOeZcPUfogJwCidLxuO7EP3765N7jcahGHMywHddPp9OUhE5PJoow2i2dJ3Y6KAsQLQtflt6AqkEVJk1Tm6ARswEro1FGsQYAiqAINpvi64YNF8fGxqH1urIZ0OqPOQdaiylqSEQup82WMcbG4kZYB3vrRuQreG+lz20ZN6L1/YSAvZqIqD58+NAHrqqKGADZe09Et2/f/uM/+aOyLD+6++Hp6eQzb3z2nV//jeFgdPvDj54enU6nzbe/870Y5X/6n3/11Vdf7bpYT49jjF03LavhpUu7RNS2nYAQEKBmv25yTD0qwJlacMZ7aku1tS9R4LeCgeej1LuBLP13fmyjhTjReU7uK3DacN3z25a2yeaGNEvvxf5XZjbbXyNTYWIAUkEER44Z2My02DGAJw/vP378hF340z/544P9/bqud8ogXfPrX/tdjZNLu4NbN682kxMs9ibjBsoCzf3N3/zNtK4d6unjj1hOf++//LWK5GBv9Nbnv9BGfHo8bSVN0qPvfOdbVVV9+YtfHg72Qjn6hc9+sesc+wMFUnJJIpN55hhr5DjH3YyIud1Re6XbvMvGgEhghgSoPV/Kef9oaUKqWW7/62/nL65oZWbLV+ICom8jyzePLeTbxja2sY1t/PyGZq3CFSSybC0MSC9rfoDkVQ0BPMJhhaPgx52M69iodULRwIBzD5HOGsbQVoQ6bfH8PlP/s6HIc0Vfft33aS1t/wTU4X7WvXxnde3wAuBtZtPjNk4TREJwAz8wbk+O74/TM4ST3WE3KOFwz+3tVCWV2iJiUARAE0nZYtvUPDuGnNcRgCmhGioiGCM4WCl07IEcIswd5GZoCNRmzAmYGJipqCoqpNiCqnY1akcQWTtGAGUAQyZy6MtKjSXRuB0DkzlyJaCPO6VTUHh0IlpJMnTMQCGEwU4AaxCNHQXvyiIguqqqCFOUWhMZofVWZ2gAAkbkMl7FmUUALGGE5Uy+l+4w2uiJeEZAYlmhcYmCm6OLBQaz3rLPO0fIw3JYlgPvPCMZGOXhB+tSgg2VvXYeyFwpNF1d6arLRn9zW0JJPSA3s53RQERSSiIJAP7yL/9cVO/cvRNTc/L4+POff3MwGIVyeHx0+vjJye3bdyfT1vnw1a/8GjkmDqfTrp5OPWJV7iAhEquqiAioD2wmippBwnyMVTUbViDybPsJIbtYwAbKdN1+/QweXjPrW3Y2Uexx1+y9CwymCOuDnOcGWM/+LQuTACIutJj6jQ60PMJkptmQ3frdDZ1NMOqL0DE3IiOzw6yZhWzkCFgNVO2HP3nkEB8+fHzvww8c6OdeuzU9OX7z9VeuXz1E0CGbH+wNB9XxJCKV9451Mol3fvA9Uw1yxNAMg/vCL30Wpbl0MBoNCjO9+/heSqnuYl3Xruy++uVfkuiuHn6mKi85v2O270pHwZulhA06NCgIHGMVLWWONHt4zGayiuSybWBAQ+2JaQUFmm1qoJmevY9lsIf9iAGuXr7nIbrnIv8zuHEL+baxjW1sYxvbWIZ8eA6cs37HGvVl5a2z0QMCSOoQYOBcVfFewY3CSaMndWySgAUgFFgwcgYbnMFWNno3gjrspQU2v+CnhHMrfNqLHBU3a4ee+2I752/NIUTOY1Y+1PL3pas8BlJnAMEHMG2mJ8+e3HZ8fOVyIc34YL+8df1GNwaPQUQokGPXNLVq8t4bKROhAAExogISWELKqRvmOsA5N2KSaUDoK9lmuS8IImpWwGBCVSACTZlJQgWRhJJUOoJIbOjIMzAjoiMGdg6dI3Co1nQtee9Lt7s/jKboEJl3dvl04lXA+yKrSu7sFGBUhoAGwfuiKJCkCAXRRFWT5krCXExMqISIhNkePdOUtBjJheseGMxZsozT7MWT0XXdyIUznvaZsCNXhDKraDJzFv1HtewcB2BZqRLgjDrieh3pxdL26/Kh+ZhFUeSq0a7rAHUm2UJVVU2n0+l07L3/87/8i2fPnhHRo/u3ieib3/zmcLD35NnJj999P0X80Y/fE8XLl69+47/6b04m41CUk8k0hIDSmWFVDUIIKaVkiRHrumbmlGJGm2bKzjkOzDxe6ADjsmTOWU++XFB4ppZ1XTUHNxgnIGZ7yCV4P0Pm2DPYs7eorAK/3o+BaFmqJPvy5eZVnNmpZ+7OFqhvLkHcr5jsxWAmaKCKxGBmzF7EiF3wA0Vqm66LCYx+8KPbpvLo3kenTx9jN/38Z25dvX71859944tf+Dw76mJEx+hYAE7r+mFjTx4ffevb32KZ3Dwc7RfuxuGVr3zlbe99KCpDHY9PfvLRe4ixacaSmsMrt9763Fve7d649mYzxVDtDUajaTex0HrWrkul3+mmmKa+qi4pP5jvufVIqi/17Eeo12kxIgNVBS5nw7IAYHM/w3wBZ3NSATcXPz93lW280Gv7I7aFfNvYxja2sY1Pd7TzQimdpbNL4oM9V6QrT8GV/vuc0SxjvQtBjq3trwMAQw3mkroGQ2JQgJMIz44gqpABICkRIIqBEoa1Qy0SLwA6m/LOM1ezMzv6BmArqpaZVfjYxZ268plXrSCeJwcKH6c+E2Y22Yskfp6Jols+D+yRSb9VLgJEyAxCnNRS9EZVNShI2uMHP94buPjko3A6KQr/xs7nuqI+rF5xuAdVUu8lilnSTomIoLAoqARoSAiYNOdeYKRK4Ix7+zC1fO0U1bIbe+5PE8kKFgiIaqa2B1arnRYB2nrs2UySdeKArJ4UBSWKEjsshwRlFAh+YgDkK+Kh6Q6yI1JfnBiwcw4hln4nFIMYxbp9ilIwBqdNir48EAmeqPQVxOnQQakmibEYCEyAS6iwAdAOow0QR4bqnCNKmPVEzZsh9rL9jIRJCAAQe880MwFUBIKe6yMwnhlxmPEzMzN0MJN4FDQhMDMlAqSZiqERiEmDgOTQnCqrY6oosHJzNKnTZHe0b43W1vmBb7Qlh4ULsOrMIdDr4NsSUqUlzEOzLYMFoWcmAEbU/1YtmVmdbRSQjHqL89JxU0+nx8cPnzz8yU9+QkSxbbumuX79+q1b/zUA/OSDqS/SdDq98/Coa9Pn3n7LOXf58tXT8dPd0UhVQFJBXpBCGRCxTRGBTEmSlr4yUwYmMFSzFFWS+sjgJUZTRQNGIhCYOTWaCZITS8xeJQE7AVluTVQEy0IisNSoh0iAi0ZTi0gGtmCT0HnV+ZsIlovGMzpDXQA8zTyfZc5K+7IHBADjBACaN5lkjoqIMK9lAhAkY1MzUJMJ7jBK4VyMpw7bwB6hiJF8uVt39HgMGMIHD0+OJ8edpPGTe019MvC6f8NpZ7/81cso6dI+GtfRKvA7XO0/Pm4eH0+ejfHk9n800y9euUagr9y8eulgFymRKUH77OihmZ5OTg4OB9NJc3DlinNuuPPGzsHrxH6KXTgctHKs2FlBgN6ECLHrED1SgARjR2FRXWy9SrKj3j8D3eK2nPq7cpLZsBhhb1jBzhYs9EwLlXp7zxUkb2brW35okM72ZPdc+OJmSwuUZ4t1sbgX27aXbxvb2MY2tvGpjTVybi5VuCKI/lPHRg1uUBBTdWgIJxN4dNJEQV8WANl8meZZKb6A8Pry/u7KBv+mv37G0A82Ka/YJ6RL+gnGS1Q0Lb+DnQHGrptKewJd3U3buj7t4tQ59/YX35LYtm2b7fRMOnauiREMcs5PRMDAYCoxQ0sDNAMwUgQwY+6N48hmcyiPn2oGTBH76i8C8GRiigRkCVKLwCYdJiPnAiNKxybIxpaCH6CnUIgCeTdgV/miJC4MU1GUgJ7YMyckInLkGJGTdj3PwsyO2KEaREmYa0exf62ZRelUHADILOZk1yy/zDsFkvU2EJFmOoLzjBF7CnMuNpjlCrFvyuo5n54Sz46F86Msz1tExt5gnRE5a52C6Ud373TT7tLB4RdPvgQEyAN2kOsJV/zJzC6aJLPUGVYWyyofAmymqgmAwMSx8w4RzTuksaijAAAgAElEQVT/7FndNM3t9z/43//g3zFztTMEwL29/d/5vd8ry/IP/uAPuhSfPHnStJGZf+u3fuvKlStELoTQNE3btmDgvc9KHl3XAVMRSiISkRQjM5mZ2hl/tmXHwp/ZqsLzxmrFDfy87/O9dEntc16su7ncN7P0mZ40RBBDoEHwoppSlGSmEEIA8EUYNi0A4mRy0hzHd3/4tx/cvaNgp/c/8GzXP//GZ1+/6lG+8tVfVokMfjLtkLgYDCdNd3p6evv99z+8f//0o799/dZr169f19S9886vlpVr6rFo3aXmg9sfkcPRaEToL13e+8IXvgTEKrvXrt6MkpAJ2UnTmaFadg3V7LKHuMzbb7hN5R23lYu4sUoTNpXjzsd0861+vYIaN5zDx5szW/mWbWxjG9vYxqcU6RFs0Nw8g3XoZ3weygUgNQIPj7vTJgGXzpNo/vu4XHiD54Ofi3uZLsZCiBcBpAX8fQEE+3KveXGAt6JUvpTWXHQCM+gyqxuUMWLrggR2VLjToyfAItZFlWcnT50jX7hyUMRJjCkiVmJEQBmCGCiaKhIxzY0As20agy6J780ADADMW6MQEcFh9stWM3Tapm5SlALaORMPiibgsJuekKlq41gAzVJL3jH6ThgAjdgrkzCaRQF2JZAHY0MPwGLI5MEY0dRAQHuDeGZQMrPgPRKJqaixSi5WbKMgshESEZM3Tb3LuSOV3OGW5fuREInQLFflzcwmkHIN2oxYwxlQVDOEvrsp/xwQaD6pGVghzfglylYEBbF26tAhOCViJo9UjQbTphGIZeW7FE0TRNSkGKq1mXaB7gXMFtTzNe4RsQjOzJom+rIAABNNkLJJQ9M0VVW1KTJ75wKzHwwGbdt675MKAKjqXO9HxOY/MbWUEvu+yQ3VlrUuZ/hTxXpYnt84Q7bLNP4LUeTL0P15kM9WPv68x29DmTSeN8hE2bVvoVBiaP28WMha9kfOJc9oNltN0oBE1RhCkRInqEzJFFqRvb1dffKI2SoHnKYa28KSxg661kTF4bTVqtrtkib2CIHNlVUwfGaQAhtCjGlaFWSFN4hN2wJo27aqguxiTKKu7UgRuo6S2e5wGJPFqOTQIRsxAnOvVpsdRaz/F3sr+bk74ryqolc3tSXjxL5NVWBNPgfWynE31iRvlFBaXOKfAvVtffm2sY1tbGMbn8rAdfx3VglBsxzFJxUbqzoBICE9PumenU4ieuVBAlIBZlAlMs2oDwFAFZaKcF6ikeO8Z//iVef0O9kiRfvkL8PmDfIXe8vaB1w9w3kqtfwxnU8xjY+e3SdLVy4Nr1+//OvvfGk0KBxZivXR0VFZluOmSWpXLl9DV4WEYEpoDNk1QUGlqSdgmiVYcmqepdk9c3YwQ83JLCC67O1ASMYoIjrLwgfAJOxZ2jZZ7JomTcc1KQbHVelNw85O8J5jlEGomP00eDP0rmQ/CH6A5DiJDzU578OAO0DwYIzOIbliULVdYmZAU1RiYO84cBbFEAQxEzVkAibnssN4URSVC34+f5h4yTDaiLKSEJjKrGVyYQW+lKH2iC+zVWRZiyU3oVKm+9Bo5hOZmRDSueNcSp7ccLA73DnoJE6n41r1P33vO48f3H/l2vV/9uyfOOLCXxoOh8gZrPZOgPNdlPOm+oX6LvNS1QXlUtdjZiZQ72gyGT99/KTruj/8w39/78HDGOPu7n4xqH7j13/z8Mrld9999/d///ezaXsbuy996Utf/yf/VESOj487SSkpt20u83POI2KMsSzL7OQuMSZVMyuKQmdwERZtdbAiK7rRYW89+/84uy20jvdWboiL2xetYuZl05elnjQEABDLViQIaD0ItN57o6/xnPFaxKpasgqyCPhy0AkkxYT44MGjJ4+faUp/+qd/GhxXhQsEo6r4F//yv29ic3Cwt7M7qrvaVXuRwrirOyHvwv/5f/xR0zSIWE/Hn/nsrd/7zX9ZOH/t2g1Vffbk0WQyMU1HR099Ed787NtFWe4fXr5+41bTxYNLV1UhdY7QAyKQA3SE2UYTEAFBgQBNcpcdGeiFQGm5xXH2L67jvRXudCO0W//+Ai2il0B9W8i3jW1sYxvb+PQFLf0La6rVmFvwz774E4Y6Oe6fxHHTdsboC3KkEcTANEuA0MyvCRAA1X7KE1kqHFqka+e9ZiM4RHyhV25AdOf18n0cTHg+at1sUdjvqfdNf32+Fbu26xrRyATee5HGkBWpU3n89JTIg6vqugmhdNWobsAwQN89pSamSdGAuDATs5SFBpGY0JmpzVT1AbKPeuY2+qunKtliG4wQsUudiFiXUtJQVLHtkAQAWlHoEoIMENF5UEjkjFyi0gyRKsQymUMICVIyB0LGBbKoIBqbErsSqDXKrtCgqkmV0MTUVJskoSD0TgCSioiwq9qmQ0RVE1EiyiyfJUVEYjPtEVEvVqRplsjOd0twxtjMZ7f0mBAJwDCfTaZ5dEGEEuCSJzWomgkQeALvXYW+PD459Y5a7Tpto9bOI6iYJk2CneqssHNJqUWh7+WDsw2eAGfZFdvQvErLdgKeEdHAkWkySdPpWFV//A/vicjVq9e7pEH54PBy8NXu6GA6nRLRaG934B2Rc86p6u7ubjIwa2e1smBmSUUkIaJzLqUUYycpZWuKDPnOpvsLNHU+3rMXXywXbBLBWe8KwE3L3Jbvmda7uIPN1U1nxn1ZQSejelkmwHPz5kLtuG8wMwRE6VDRjEzJFztNnahwEZ5Gk66bqEzrphvwqAze6rbwNqiGVVkWRTXYvzRtk4JPhDwo6mkzaaOZ1uPj0lHA5CjujAbVgByFhw9qM4kpiYK0cXfvUAybBmJyAD5GX1WD3ATHnp1z7Jwi5aVLtKApEZH6juGLbvJzGdg5bds3Op51K1k3L4FN1ho/231Q3EK+bWxjG9vYxqcrbB3sreAPoyXI94k8TXE9FVDV07ohLhxBE8WUipIVoGmAMZebEkKmSkBx0ViH5xZWbUBKFwCkdeeszZhqcyUcrR7hfMXOC5oQN2LL81+Aaxfsgv7G/qvvRjMDAO+9J0/okBHIa5Jxk5KASjw5TYrw9OQoJiXqTloGC0kATRkNQSx2khrQOD45NokxNSklZgzBMbOZFaXvBQnVIGueGBCgSGc93NPM2TCzE0KKZnVR6dXLB6DRDQpURLS2HZvqcQdTS6lTbjtmawKrgHcYmJjFsEspjactkiNXFiUakHMlkLt644Yb7KeUDq9dEbPdvZ2iYEYNTtlkEPxwODRw5oaHVzz5AQwL9gENmi4dHR15dk+fHTGSaKIz7ur9qinLMk8AREVkBLIF95P5HJ2l+AbmIL/37H4Bzjy450RHMo0qzMzs20bqcaxT+4MfvFsEFE0+sCs4DNg6YyaHzgCIcHah50uDnsuBz9UU1zd05q19ZjaoQu5sfPjw/sMHj/7u7/4OCG/evDmZ1Lv7+6+8cgsAf/TDf/DeP3z4cG9vryzLg8NL3vvDy5dV1Xv/8MnjlHoGL4SQzy2llHv28sGJKPvLi8wGhGgmvJSdDVbJSbO51/1m4Le4P+Bz7gawVkC4jPpWJE9hrexwZUGunWoeW8se62hoIACKmJH5/Dg9zajSIDpGnyJFsR/++H0X+N79j54+vAPa3nr1Ksb22uGlg909VK2qynmvyE0nwdNH954q+ZPT6ZMnz7z3RVWmVt54/dVLu9XBqBjuBNH2ww/ey3+ri01RDj534+3xtCkGIxcGw529weggCpCr2kSxSwBAjGqIAoTOSAFSrnnAhYjtUv0qwgqbN6P3aKmcOO8pyLpQ7cV7WHCO/ur6vH05ZDh/1xbybWMb29jGNj5Vsdq8Z5swxSeN+lYez/mbg4P900ktbXTsjayZRiMOjlKaQSaj/oRNFTc/p+3jiOOfmwfPzORpsz9fFsBcVnyxNSh7AXJ72bO6ULFm1TDano9ywbwqqrAANA1IwkePJkQgMd2//1jEFNCxj6KDBxMg3zQ1gRIYm6VYa2pBug/efzdJbJtxjK1zXJal82SWDc0l2wygGuYmPgMTkRjnyijZdcA07O4OkLvXb13dv/pqMQrDg4LZP354/+nJRJIdS0OgpmjWMbmOalXwrnA0IXKImLIrHaSyGrhQofNFGAIScbguBABdiopQVIVjQ0uEgtKBafCFGCQrih2+fkOid8Ph0ETN8PjolInu3LmTNSq59+bum8pyWnnz5k1EJHREbq6NObsQOltB2cturYQS1UDRxIwBFNGIABAzHhYRQasGAyKfWn388PFf/N9/DtZcu7oLlhypc6CCzjnnnBKCpXnyPLejvCDr3dTbturJnklLAGyaCQCEUD548ODb3/72H//J/5WSvvPOOzdffW04HP3qr76TxH7/9/+Xetpevnb1xo1rbdu+8847ly9fbdr26OioKApE9p7zFVcFECEi733e8MmXL7dTppRSSohARDhjKVUVHXpayI2uYb3nrJflz/tcMLCK98A2KrjAitz/8t0AGBHNNJf9UnZcyCULBoYKpjafUYZghMi9x6BZKHaIC4NwMo6TcfPd736f2e7eu33y7P6goHe++sXSuV947Y03X3uDiRIFYKdE5EsF//jxUVT86O699/7hfUndL3zm1Uuj/VeuH37pC28OAxXV9N7dBx98dNuUDw4udzFeubr/+be/gMTD0YEosi8NHZEX8Ahclk5M8z5O1JSpy+yl0jfo5mbr3MWH51ZjbvJFmG2Y9XRo7w7ygrt1K0+Q1cfBS6G+5ddvId82trGNbWzj04v6VvCe9dJnuNAY/CShy7z8Kf9wVMF+VdVaHR3LuOlKZgOIMVHOhBCsz5hAl8TbLt4Yfql+nqWRybo1a61xc8d3xM0p5nnlSZ8U3lv1EX4BoLs+Yo5LMKfGohCFGKs2oUNKCaMEV5TSpToZYUg4kJQUQ4YxJl0CVkVTBFeAgaJXS2oE6IidmRmTmbPMbqFm6XomBEia0EjVBBDAEXpvNuTBqG6OGiwt7NeGnTjtDKvD2p4YmaCZiXdeEjIFcyDJmAojl9XUDaxpGgNwzmUtfUNIauSdZiKBiVDNIImZCiMwOUkJnTPDmFANyRXJ0unJNAQvyZKDwnvngmdqmqYHIbjMTGtKMYuXovFCkyObZy9KKbM7BeCczEEFVDI1lX5IQYEBKdd+mpiIqjAacWy7qrRBKLxAWVWUUlE474jREljS2EhUwVlV4PP1aftTgt6NYAXynVV/6Vk+75yqOkdd1xmCqoYQFGgyqQ8uXUliiOxdcaJNjOK971IcDHZijG3b7u7uPj0+ysItuVDWEHTuSq8Gszrt9VVDSL27vRoAGuHFEizPZYRebk8KMRO2Nqub3bDRMx84M+v9088sXjyzIzPz1VyG1gj58iMY1l3nA7Bzbeq8D2xaei6cBdZ6elKUTrsEiKEcioiVo7aJgMzKXZK66YbDHVIh61Rbti61QrY7CE6lkdTXITP7pu7Kwe5wtB+TkSNyHoySAiNzKNouOkdJo5kRQTLN3o8u28qrAc42xRaf5zmDeUFn6ZxS3simnnfFzS5y1Hl5rg+2ip3b2MY2trGNT1fYsgXfAtRREkCGNgozOwITY6ZPpIVi/RmcUV8AMIAhQXXAHVSPn6bTuvYcBBf6az0EtYtyPjwHW74I/jwP+NE5tg02s7yDtQ3snybRvBi8ndenlHPKFTHPOfuXydL5hnpVVVp3v/vPv0G5Igs09+YQABFJsmQKQEg+i4skSxIbBK0K9o6b8fFkfMyW2nqMkDKRhb3ZMgBARNQkAACqEjvIuvVJCI0MUuqapkkpZZWL1grVWA24DHzt+pWyGPz7f/eHdV0jws0bBzFROSqKwoOiJBwMRq7E4IrppJZGh8MRAbZta8dPAeDhw4eTaQPsHPuk9uDBg+mEo6bxeGyoe3sjdmCayjKYxFdeeUXAMRWvvPaZb33nb999973o6Rvf+AaB7o12d3dHJvGDDz5IXey6JnWdqrz22msZ7LVtmx0FnHOj0e7hpSuqWoSgim3bOUfOZR7EiDjrvjBwjLGLDREVhc9IsosWY4toKcUYYzmokOnS5cODS4e3n574Ov3Zn/1ZM2lI5freJcPpZ19/ZWfX7+/vmBk6Rh/MMzqWpukF888qW8y2VHDWTAVmllslM20+18DMSqSZYJyX5+X/RpWiKOq6ffj4UfDFv/hv/7sQwuGlK5Np++jRk3/7b/+3pku//Mu/Upbl/t7BjVevIWLTNNPpNKY0mUzQ+aLgPCFjl/IAurzqQyAiUBPTGNPKOpK+ANhobgS/NPPnnunLS75nitYVnnABOebSoIiIukAUetai3Tb9N1ORiKialoGKWa/H6pxbEq6EXLrMgKqmagqGhIwekAHUe396OkFyiOidR2QwYnaN0A/efW9Qjb79rb+9e/fegwd3Q7C33n7jtd/8MqH+yi9/rR7Xjgthn9Q9qy2Ewfvvv//B+x/WdX337t2urV+/9cpv/Re/wqhf/fIXy8JNx0fPnj2ZnDy79/D90c7eZ958y5S+8ItfrQZDEayGIzUQRSD2IQA5IAsh5JsHIQoIIjhHZqJqM38PzuXEYJmRBTHdePdbH9KVe1QeUtikSzz/hmzz5lenkuf5mSZP23waWS2WiOfzvC80OFMqbGq2hXzb2MY2trGNT2mgQv/AptxqoQBH47Ysy2FFzBgNws+ybb4AEDAEFAA02K0cgo7bBEACYNjjUbLM+f2jxhz12SbGz+Y79fB88z58XpHnmaQHNlgIrvZdnjml8/fC1zTuqmE5s3JTMkAyRiLKuSlI9tzC3kxOpNAUALQK3jM4BCJgk6oqAI0y6suXCA0AWsNco0UGklJOrFVibDvPvRVbjG2MMcbIyqFwCJEZQ7nTtNJ2KuqIVIyYC+erqqwQuWvFwAlQAhJwSqZIhITskBwAEHt0UdTa2CWxJDapW1VtuwhobRudgqoQEQAmJbXAXAIGFUqC4EkVvPPOF94HRQQjMe26FGNEs5wm9tozAHPUuuSQYdnWQVWRzpCrCglQZ3mpRjEzQbRFmWtwyGxmSc0556qgIM301NoEZkZaFrTjXEXeO8fsk5ohCJiez8DPnTnO/nSz/FH+dEtO7n2zJaFDYkCZTGpgtzMYIDkgPjg4uPfw0b0HD4ic935QDcuyHAwGuU8vpsTMAouEHoGMbE7vE7rz2q5W3VbOX/Ivzvg9/1dztsqW9HnX/lxvxzGrOJ3/cFFMiPPiApgpJlGu2cxGBbnl0oCbNgKyc0GBDRnJp6hJZdKJgH96NO66pq1PnbXWdQXpwe6uanIu7F8edY1NWnC+ag0A3NG4Oa1rB3B89NSBOGuvH44kNntDByDqqatT28UuYpcQoKyqYVGOimrUtp1aPj1GYkUASyCZ0AREPev2OJ85mVbmfjz7odIX2e1aofI+buvd+RY150q8rJdFwJoN4PLJwLawcxvb2MY2tvEpCz1HhTP3Hp3UbSOmNNwpQAHCzxRyQnQGgMhAYLhbIVNo2olCIkCZnabii6p1/vRNfeehPjjfp+GnLCR7Xq5z7s9XPLXPy27nPUeIaNYZEhKZiYCBgRETkoAAASABss1EX8AMmMgAmYwMmDCzvsLZSSxDx3nPpyngbPPfSFAN1MhcKL2pAAAXSCEEs5QiGnZdS0yq6aMP76DypYMrjx492t0ZVaESk7ZuNHaOA6lXRCFqo8VWIAG3yRFrlBiFiICpKCo1EFMHNEqCzKpp0FSANhxW7ExVvXdmFooBuAAUDKioBjs7O1p67wtDUwURAwUg9q6QkBANzYqizHKjmZoIIWTaBwCyeif0rLWqGpgw47wYNKnNmtNURJBMwIys2qn42HeSKBe8mp6cTpj58ZPHD+7dldR4wGEZRoMQnHpkBiZ1BAyoioBmer5m7MzngDdmw+taSvOFM8OxSERgpAro/I1XbtVNOx6Pk9hPbn+AyNNJ8/bbX2Dmw8NDx76qKiKKMWYv+6xTOu/Rwr7RMVNqsFxWSoCG6+t3oWrzMZ20X166YzFQQNlYcf1+suJZ37NMZ3+4LFBpoIhZ0hOxV2xVACLnA0MG7kmAAY5Px9PptAF4//aHXds27ZRQvvKVt2M7ffP1165fuTpp6i4qJm06rCOUTB989GHXtE+fPRORtp3+4uc+Oyjo8v7OTgAM/tnjO865GGNd10UYXH/1zUE1vHz1Fe8qdgPAEEKBTMmUHTOzAqqBaUJkxOwTOJ8VCKhzp3PuzUUQ5tfOPtbdzNbdLy64f67U9G5UJ97o8L7poXBG/RXOsrX5lVvIt41tbGMb2/iUhulSkxokBWCIxl0To03wcFj+rL3YDUAEHIMpKTA59RCYkqguUWME5+pm/qxR3zr6Wunlu0A+dKW98CVS0os/x8bfnqNtMCsB7UXgRVVFBVXEKOs0IDJSNufIfmFEDEhEgOSAMi73jkykMQDl3juN5j2fZVmagncOETUJqpmZpBi8A1W1FGNENOccgDKAaCTS995776//+j8z+MuH1w72LjHqcEQi/vTkST2eeEpFMQzknp5MEaibRjToOvVMmoRc4RztDPeAEJBVlUOxt9vEWKqmtq0BrQgEZCKJiKLo7u6+8wVzGAx3Dg8P67quEYIv1RIimiI5H3yBPjjmGFsyGI1GGcBkr7PRaNfMHAcAEBHRlDv+VEFNwJSZwagHUL2TuCGgqmY/QyLXtjGlZEC+KJwvwODJs9OTk5P3fvTu3Z98cGVnryz5ysHuZ15/RbSbtmMRFTFRBHOmAAw46ytdT4JnebAucxpr0y8LjS56+bJm5hzMEFVJBJne/IW3Prxz5/aHd9j7737/e6cnk8997q1/9ju/jYiX9g/NzLswbcYiEmO0WfNePhMRQQLu5W1NzFSVEDJ4hrPyJ8urpj+r3mhjvfYPPxG8dx72Wz+f3nlD8jAiIiFqvjXNwG2+sqBq81LB3jKRZwdRFjAmx84jMpObtl3Xye0P73zwwQfq6C//3z8vCz7c290bhW/8898xST5wNdi5Qo58dXTaTNtu0nRPno3/8i/+n2Za7w6HzhSl+1f/+l8FkNJbWRBC+s53v51EY5SY4NatN37pi18uy8GVy1e7Tg04RgUmMiJ2jom8IzMRE1UiYMZc+XHhkC5fAp2BwPUb40qt7EViyyvaQuu92cszeaPg5wWSnjCr7F0u9F1GfVvIt41tbGMb2/jUBi4e2ASoCoQMCcDYxxRTm8oaePiPgDoVlQCR0BCAEQZlqMfdqrH4x9lMfilwtfn4ikgbpThxFfWdd8xeiwJg3oa04e+umy+8ZNoKM4O45X6/pRcQZUPljAKVMweT/2tICJjN9PoPyYCESJzpOyBCBFIwAjAiQMCcuCMCakqakUPuHrScVCnEpM6hKYt1ZmKapfhBzZqmFYPR7qVnT46nTapC4TzFbs42sCpoBw1EqBwCAygYELLjoJDatlYC1dyxY1HAkaW+Y0eJCLMsvgEARBUziJKAA6DGFDMlFYrSEAgcs0fu+bncq8TsyZTJmxlAXCSsRksMQbalJuiN++YlfzRzRKR8XRQUBHLKqgLEPqAjF5pOq+GQOIhiyQxdQ1ZpbGLnYjoAVHJsyAqM4AmAgUlnDgYrxZBnEMtKNkznTficBxP1JcTMxExJ/j/23rRHkuy6ErzLe7a4e2y5VWVm7SxxK5LNRS1SS6tbwMxgGg0BA6Gnp2dG0Mzf0ydJ34QZDBpF9mhtkSwRpLjWllVZWblERoSHuy3v3XvnwzMzt/BYMrLIooQcvygUPD3MzcyfPTO/591zzyEkKiYTcnPizIBj0MOjY42pmBeYvWpk9k1bxxhVFRCZiNkbdcRXNeBennHQMsHxcU+S6zpTu9VZAeDZ8i32CW8QPHMQTlSK8MSwjFHByeJjp+iyKuUhqsa+RGbMIGYgHRFcU7XXSBQBMPXQVcs5OU/sfVYczfe3pnlTHYt4dq6JVe7yrNxCV+Tl7GjRIpfk0RoDB9QuMohSSQjttPAa6krqIiuJKdGsRUTNCH0UbFpBkiookpOIiuRdxswGYsidbBfIYFSTbFGHgbBRlU1Q1hU47exRPa2e2j+XLnrwrvXy4SWu43kk4fHFTR2tw+UbirFr+jEbyLeJTWxiE5t4JkMBrVdw4ZRFBQBBNkYgO64bV+S7/KmeAw+aC4ioCoBQlgzHqy1SCkOgCvTrH6Nkqs2ncw+jNRA49uU7Zcp3Hia8IKt5apuH0zzPddiMIEqpHIGdGCUTICCoKmFfiulogWaAhqDQ1a9aCTG2jNi2LTEQESMhG1GHxwedGDQw61u5UCTG5MmGiETsnCOiNsbv/PXffPzxvdlktrWzt3v1hVs3biPA4cGD+dF9j5wX20U+85Qz5KFVLYCITAgDTibbZZ5pFOc8M4mCKoipmICRCqhGAHUemRwzEIMzDirEmfM+GX8DgPc8KfLG+xjFRBYViwiBHR7OmWB+eBhig2rMHGNsmub4+NjM3njjjfTxBDURU7vf2EacBtSngAhIkLT7Kcl9mNF0a+t4US/q5uN7j378058SZt/5r3/14MGDmZeXX7j5mRde3JmVaIIOQzSX5egz8gVyRqYOmAw0RkE+D8aczq1P10A6sqWqmaTWO+dcX+KjZWNVVT14fPSnf/qni2pZVZWZ/Mmf/J/T6dTMMucBqAltO5/HGF3mETHBs8TuVFVRJUpGgw4NzFBV0bFpxEG810BgJdavqniSV7lOQ4WnU++8JA5cU23ppi6tsTrFez/8s+vt7Eevd1rHzuzFgByaQAIXAknSkwGJwS2qZrFYLKr6v/39d2OMH9z98ODgYHfCX//KlzKnn//Cb9y6dd07D+aaCAHw4cHhWz/4ERDf/ejj9z6447PsC68+79i/8sorr778ioow6rINv3jn3sNH9xh1e3t7b2vr+rWbz914YTLb4+09RCTOABygIqEZNUGJqVvfQVVVU0QwjULgTjmipjUAACAASURBVI7k0OaoANgvKullxvxMdWU41ct3gTjnmZf4NJfhhI7L+Sez1rw33iFs5Fs2sYlNbGITzzjw64mTANAqREMBzhnrGKoGYPKpHp2AEDDVLChJX/RpFaBBJxiKCp8OV3OVDeBFIiuXYWZe8gRPi8H8sns7BfzGh1g7lmMnkvQbgbkr7KgKs0M0QkoNSB1+Q+WkpD9kSISGFlW6hh5Ghh61Iia/dbQEIQHUEC2lxW3VousEPFS1bWvLJvvzulWifObKHYKM82nTNFmxs7j/EbN44sx5wxypJADEitCrEogiMFNu2HROaEpRkvAjA1A0EAlI4ICJDMmYiRAlGCKoarSI4KJEAEUyJp/EVEQkBCOwtm2ZUg2KzYIqxKht2zZNo6pNE7yH5ECQ7iBVGRQIUwedagI1jMAAJGYI1Iv+mJqaoogxeXLu8GBhUB0cHB0dLa5emxTOmbZqTiQwOcqzCIhEYgTmGAQNnICYKrmnATkrkcuxfEWCK0MLX/pTCEHNN21kdm3Qatksm3q5XGZFsb293TSNiBSZPzysASDP8yAxFQrNLJoOdTFm1/e8rWp95+XiqjZAvk/Azb6M894Tgd9alW90hgIAA2F10P/sT7UXMTIbqnwGCgBEYMgMaMqiYArIGIJEQTB6uP+oadr5/LhtQ62L3VnuPJaFm21NFlXrfSaBQiTjvKrVZ76NWte1mcx8EWM19XZjb6tum7t3706n5bF3QeK8Xl6/eTNGE8Pp1k7GOXovhk0U6GrOBORc0hDqGI826F+miXCyiioj8CddFRBGXcKnrueZr+2i5Ql8Iho/fSkvY+J3up11kHgdFhQSxxhwY9KwiU1sYhObeJbx3iqCgSoAYdu0WVZGqfVTPryoMaMJhhDZ43mOEGRJvPPTLThegPrGng2fANddEuZ9Arx3Tp507vtEIAKdQR4BKohCjOKcY0IBMFEQRURjIx6SrZTYipmkigD2HV9dyouY6npExB1fT1IDIXd24+QdI7NoWCzmR0dHj1uoo0TjRRNuTLbJuA7os0nTNK3ixGeuIEcIEQG98+xQnMscOyXxPvPeI0CMkRmJiIwUySETOaZasAZApJXrgKGKRAIip1mWlUWZZR4ARCRiNMU8z7e2torMoeny+AhBNYqZIWNRFEmvJdWpUpWySxN7tzlV7d9M0v09D9A4jZ6aMSIAm0UwCiE82H+0OK73Hx+++96dnZ09IJ5u7exOi0nuruztIKpaSw6jaauK4Lyk0Uc0QARnGJ4Eb86pe+A4EWdmGzmgqGqUNsb48OHR22+/DQAxyvbe7jbsTiYFItZty71wZdvWk2IaY0zfHYlUIensOueQKMZeDtRWqTafoEee1j45ozvrib18T32zP+keS4qUPbSQ0R13guGJBKpn07JDCETE7JgyAGyDaSNNbKVq7t67Nz9aiNn9+w+m0+mVK1fIudtTfe7q1XIr39mdRY1A2IgcHC739+/7bHb/wX5RFER0+/btLHO3bxTe57Mimx/uC4BqfPDwfjTZ3tudxMnVG9c16NbWzmw2a5dStzHPC0Rkyk0pSbQSMaL2X4eJwBElNvKIA6wAidEgAGBJoMlkIKsDAJ58LJ/Xp/dEN9F1SmeawLZi9p6Y1ad1OM9ZSjjzndOs5vS3DeTbxCY2sYlNPFOR2dAb5wEBjUDBIUwRHh0JkmGWNWKeZotDaAthYgJQU0LCvvE98QDhlHsBnsx9BnXQju+UZP2ts+pmy0EBRbIkHCLmyQkCoKbmkiTUjgBeNeAYBK4fd0hmP1na90QPCMUTaIqe7LswOlt6qrN6yjNfpcXdWGB3njYSUu8bclQ8gEtYLgAiEkBGTICgKXPy1Cc+qGKoZgSOnQeiaBjBBMUYIGNzGtASMCIAYO9VRJ1DQBUlIofYamBHWZ4B6KJeTCbFYrH49rffJLwqrUTR4sokzydFPrNoMcZ6uYTYRK28zzJ2PvdkAcGgKEWESKo4p+wKeWGynHyMUQgUEAiJgJwBB6QgCJVzwWJZlDk7r6yLI4iQT2bOTdR5P50CQNu24PjKlRkDbk9nO9vbIYTquDKNRHR8PCfy128+T0QHB0dKD8ygCUJieVQFQrAYFQCZvVmngKK4Yo4VzhNR20bnKIkopta+tm1+8N3vz48P79279+Pvf1dVX3755emV6QtXZ1eu3agaAcpoule1okBRRaNuzVzpsiYuxSIguJwtroh2/UwYajWp9pSYkIltS4m3KTEkn4lUj6qqand3V0RVAIwyn7/z9k+2Zjs//t5ff/vb30bm3as3Xn3hta/8q68j06PHh01tSb8UrfXZNKghMnrWHtt19vWAaJg5D2ohBACIqgZGjh1T6tw1A1FoRWOMZqImefQGotKo5mbmKDdD7dVfCJQBGcnMyIRN2XTlvddxrWlVvVlL8Yd7Aay/IVb9rmYGIAmdpwEUjUPTFwCkgnDic6pFUTQkI28o6Bwz1nXNRMmexMza4B1n3ueELhrkRSbQ/NMPviemH7x/5969e22o9x98fPfO8n/89//D737rt5t4742vfNkMqjoGcQ8fLna2bvz0p99/++fvZGQff/hzlPnv//7XX3vlJe/s6vO/tTUtHu/fu3v3PaL63fd+ghhefPH2q6/fRMo+/8aXFCeGszpmtjPJsEnYW0m993mWHOpqckMvqAKAgAEKYJL1Gj1YhvHDwcgTV6tj67AcxxhvRV63gcqrXRendabqCOl1989uPndHPPGIG67sUGfsjp6uZzK1B0i2KKvqa9pBJzIMYL28EIIZppZTUxTdVPk2sYlNbGITz2isuTVoX80Zw4+LtSjPgiP9zy7AeLnYhtyge0XpRxcTpENKKFQR4uiAaEAAZCfEJ86DW78G476nrdddHsX9ygLXpS0GTZfx5UvCInjWpTzt4WFDjtxpsvQY8uSBEpAAI0RiNlUJoSPptW0LDFeuXKmqRVVVqgaonHkXxDmXZZlzTlRimwojTEipsJYqeGC41n4zlt0jIur9JfvklFLaR7AqKA2qG4m9pjrwV7tdJVmS1T47Z7nObCBl/2bDdz9py9aXQzulyb4E0bS1994gadtolnkAOjo6yjPnM6yqRb049p5D6AbQDJm8cyiAMcYYxQhNILWOhRCiysQVmWdEJD1D6PLE7WCA0BVJklwNM7OjwhWImL5vUXiRBGwQEb3n2WyWjDfyPK/b1syQCWilCdSNjCY0peMZ1wtanoy+ItrPva6ap2qnnQ8uvlnGqxiXuht6uuY5qyQX9QSm2teaCkhCFD2ASZslRwpkZlWNUUMIIMr5xOd55nMjzF22XNQxxhAbBE6gkQARbTYppkV5eHg4u5KDsQgyZk3Uspgsjw+Q6qJoq+ND59o2NEdHx969GmObFxRi1cQKGNsQimJS1cdVHR1PgmJTq2LkTBCNCK1n1abS9Gmq5Em1pxOLCOd105031HCJCuolr85Tr9xdijA/sgVRS1gTgYCAaQP5NrGJTWxiE89m0IrYiQAAql0BLv1VzHqPqqfBLNhzgfC8g1K3Td91ppSk2NGADCBK+vhKEQ6ABrkUsn/mUetpjL8CBdFfAxTEk8VJPLkGj7Cu99hBqVQhGWVUCdqkxrw1yGdJtQKRyafsLcYIJjFGMshyh4hZVgLRm2++KSLz4+M2CJG88aUv5mUBjkXkqDqa5JM8z1tmImJKeC+5HxgSqgqcAhMpBWdmww5ApDElRDVKIokIQMCIHQNt5UmgakjMLL1FQYwxKU8iIiENApI92LOBy9qX0QT67JmZB7C8Nj2892WZx9hWVXU0379z5/3vf/d7qvqd73ynXi6zLHvp5RfB8MXbLzBzmXHVhqYN5DIDJEJmt4y1Qcrdu91GkbZtIZusMLCdlQSPph8zIwESmFkrwczQOqXTuq6dc0eHxwcHB20b//zP/7yqqpdffP4rX/0qeffyq68r+P39fWQe19DSs0F7r73x4cbWZx1sH23QLQ2AmEEMGi153Csx4biXrp9ja6B9DC1GuPuM07gYJJzqB9O1z1LiqeJKpwRj6oS1rkZq6cQoadYQOdM4KWdQgnNOKWvb9v6jfRX48Y9//PDhwxDkn/7pn9q2femlF166dVNEPv7oTmjr7a3pyy+9oD4sl2CGH3744NHDw+9+7x8kNt5p7mH3Cv3n//S/Z8QaZWeyrWpvff+vVGOIbe7dpHBf+/o3vXdXr14tJtOqjpPp1VaIuDTgaCGxjgfVorFM5Vof3enXpx8Oa1teIJpypr/CmftZk8+5+HqdZ8ZwuifwzB2uNut+qpLZDNIG8m1iE5vYxCaetUj1tNE/U3avmsomnXonAGif78Lp7nl7MvDDHvid0IzvKFcAANpjDiAyM0GIAK3AmkFzQn0Xgz38NY7fadGUJ27/awWlp8p3Y8h3QigPgE6CwCG70hUvDod8eoB8Nl4J6HUjk1aHSEzNfqpqaMy5AdRtu7Ozc3R47POirmPTCHuZbW0Xk+K4WooCe8c+C3WdMAXQKtFPX8dGh0REox7yMXWQzywObVVGBEJGjJbMo6kzBCcERmRVVAEAYPIyUnQYeTMP/9QEUXqBFkruhUirgl5/qif8nXsjcmyaSoQMRC04BoQ4P37ctnVdHRwcHJVleePaVVXwmfPeK2CrSt6xc6ggFgDMIRoAAxoIEYmpGYmBHzGGbbi97OyU1/mVMzsRmUKy4fbeLxaVz/Koh01o2fG9+x8h4sF8+vJrrxnQZLa1rEOzWExmsyRSOux9hLXGyfeJshgzpxdpPEWEe2zWg/Q0ktQNJuCZOf15yOSSSy0XunivNxCePCiPvk7Anm1IgNY3HyuQhkDkGgkG5ojNUIyjErnCZzRfLA8ODszs6GBfVXMmNCWUrbKI3pVZtjWZNJTHSMxOxZvh3Q8+cC6UBdy6eYVRr12boWIGRQgqlVTNfozRzMyKNuAbW9fycsK+zPNdsdYsB0tqRkjY2Qk655ID51DKftolqvP+eh6yglMu6kORba3keN6Bznd6wIubBp/0QO74qWap0AeEDmHTy7eJTWxiE5t4ZmPNqqtL3hR5UGL8pWzNuwVyGgs1rOUa2kNQ6zTbIYQEN4gMVsoIRhd4ceE/w9Dhv+TrekHas5bRJtQ3dh5bpVaw5kWxFjAmgCFiCOKcSywyJjITA0nudMvl8vBwbkj3P36ISK+8/JnDubHPgNkAm9Cy+dyJc251rFQrQzUj7fUPDdRMEYEIjcC6RQNL73RFIgQy0kFgwpCBAAiNehfCXiMeeDDpGvQqIYFV0F72vaN0xhhFJDH90pZERAgJ0ojIMLWHBqT0KdXoXe6YG5MQKtDAqFvTYmdnFpomz7PJtGibSETOuRC7MxHTGIIpGEVCMwJAjTE65xTIuWySFVHttLMcrAlg9F4IhiYSzdJpMzAGtVaCAN5/9HA6nd57cO/OnTtm+vzt52KML770ks8KdKxmiDjd2qqqymV53xWlJ9Atni1h0vku9HhPVWOM3FmTY7L3cOm6oRkoEYHRmjfDk3J3vDjvP9OJfrTAoWMqYzc3dIWiTxSgkv260UnFFgwxiKjPOc8mqgpIy6pZaqzr+t69e9Xx/Ojo6PDwsMiy565fK3y2PZvkea6qIbQJgYcQatg6OjoIIew/evTRR++/+OK1pjp66aXnS0955h1S3TSPjh5qkDwvJ1MWoclktjXbXdaaT/aYM8WijTlgFmOmYN0NjJ3gEKzIyWfArbWJ9LSg+gLUd0k8dhmLhfPKg6cA4eoHri/SntlOrQDWu3pG20C+TWxiE5vYxLMWdsKInVf5GZgZEJyWP0M4W7v8crECfnbqLKwv6Yl1hwhR+0+tfqf1U0ZYFy82f0o7/+X3fO4Re/XRnoZ62RbEJ9lR0KBR2Ttp97mXIgKLiEg0U2N0zrHzztF8fvzzn/+8atqf/fQXx8vmtddef+PLXwuSocPFcmHE08nEDNsYoCtc2Pi6YyfN0CmHdtWzVBkeeXknNmZ35mqYwAMYGoElHVEGSF18YISEnbee4brLdsIxiQuXziXRPkMIiGI2GSAi9cb3bVsPjnbQ9a8RAGyXW1FaIhCJVbWQ0Eyn5cuv3K6X1Y3rVydlOZ1s3b59s1qGPC+YOQA0bZuT84RAWC8XVVW99tprZVnu7OxMJgWyF5FlXTEzuYzOn2NmxgNxF0E0OEcA1EZtY4vIjjPHvFzU777zvlr8wQ/e+sd/fMs59yf/xx+XZQnmszxfLKrD+VETNPM5JhUnIzBNsqQDhDgTdw2oD0ZlJRFpJRJRuhxgQ/HeiImZQbXH3njeTXRm6e+82+rMbrQzRCBP36S2oigM3waAkJLKSJr2oGjOZYgC5gClaRom/+jh4X5dHz4++H/+7//LOzo6OGzr5e721n/8o/8J1Jqm9t4vFosklgvMy6Z5vKz+5m//m3f6wZ2fLReP/v1//2894Qu3bn/2N16Pbf32z39GLB/du/Pg47si4Vu//1sx2NXrN2/dfLmqbW/vpkRCLlXAMTEzaUQS0dYsej8ditgwKPx06xRP9sS7wDPjAhR35gKEmQGe0O184pLi6et+AfAblwH7Q9DFO08LnURkqhvIt4lNbGITm3jmoV9H9TzZDNPBhnHf1yX2STAIgsLYT88AAXv1Sut0W9R6hys0VAQDiDEM26cTE7zod/vTLrddxpTvVwgFn1q94Kxx6Ii3lvDS+A90+kNJuQ7P+aYdErJVB52IcDclqJN9NEulNhUgcggCoMQQYzw6Oj6aLz64ezdGeO7mi9cEdnavtgHA0WKxyIoMTNsYGJ1GyZkjdBisXyVAI0QjTr11aqlg1MuCkJlFEUiGEETdV1JMYA9N0ZKiPJGBIYOaqQEBMgGQiHDGRGQqawoxIQRVte6Aqz+F0AL4JHAJAGaS6ItwyvsLANo2qBqSENq0KMWzSjsrJ7tb2z/J8uCjY1cva0e5hGhiLWXAPqi2bWS07e3Zlb3t55+7/txzz7HrXPiQGZTIZ5YaHJNq51k39Ymr2dfmiMj7XA2Pjo4fHxwCwN1799hRXpYvvvISEeSTPMTGcb5sWiMC5KLMzYA7WRrrUVCvBUqDQEuaUiOlJaIE86BXxBERwlRBBWYGI+wkPg3QiEj7mWZjsdmheQ/s8hoh5225qlNfdpVn7A630qVUSQ2d6JiZuGkCAD54dMhEP/3Zzw8W82pxTCAg+rnXX8m9LzJ/49o1iXF+fBxiJJ+98MqriHzvwWPyHyz1YdU8Pl5UN29d87jz3NXrBEBGd9+/q9IeHOz73IqSb718jdiu7t0y4HK63QbOy9myVp9NQlQAcsAhBCJjVQBwzDbyEkyqrUms6HRluH99BjY+3W53Gi2fScU8DxyOL+uZZNHzsOXpKmW/6qSIF/qrdltrmrkRSc00ib4CAtIG8m1iE5vYxCaezcCTrzlZaHOS4oDYgHfdr2mUiIhMnJQAernHMyI5PUkrzjlCQjSJkR31maKcgI+CqAYuFWQAAOoKlssF+BJBEZCAtKd90jnnfybhhwyiPYWt4CdDdGvme58eDnzixr1X1eDQkLL/7s/Ut0zKqKoyyon7j/ebdV/HEtM2JeXQa2l2XVgAQMRd/Q2dqiLhcrm8fuMqodb1MoZooA8ePHq0//itH/yIKfuj//i/5NnkaL44mleUmffeAIkYEUKIZEmy0hAJAHyRZ0wSDYDVOhfspPBBTMiEggBAjokpxggARC6FkSrEpmmUdEYz5zwkkXpTVfWIwKxqkJiEiaXJnDqdUlqsEphZRGJsUy9fb7uHRKgqZspMqCbSYcWhVypoBwITpFEVE8scbG/vMgEC3Lr5QoxxZ2dPlQh9nk1CUBUQUsnQVMkstE3h+OaLL0zK4jd/8xu7u7uT6UwBgxixK4ijiqrSqYlIo8WZzkmly5KRkCQIIBdF2Qb54MO77713J4Tw83ffJYLrV/e+9a3fARQzKyfTNrh6uTSzLCvSys+gwtJLbq5AJo9T8NE6kXNOVcU0yWMk1JFS9jQ+3uVGHS026atCL4ejCkNmn1BK4u0m/4/hcP116dR9er/ES9Xt1zFDH4PMCQAN7FUz886JSBvV+7yNwQzQeWulnE3n83mel48ePXr77bdV9e//5m/vP3h/azYrigJFf/s3v/HKK6+A2a3btwHgBz/8ITShQPfVr/9WUHv3zvvvf/Sgivcyl2vQz73+jW9+9RuzPNvZKt9956c//8VPZ5Ps8eHHqvrqZ1575ZWvqerNm583JBUTdEgZ+xKYnEvDIkQAqpLY8AoKK7A3HrdVwXxdpoVOo7LLPDzHa0Y60nk6k1V78X5OA0s4x5B9NfM5IVsbs80HXsCwBoGISZ0XOa/bdlKWZla37dYG8m1iE5vYxCae4aARf5IYzAQ6v911KuBlu2sSEmMHBGLIgMCuUwftxCCHhXIDdECUbPiiAhKggzwvG4We2KmpMGUXgNVxvjsSVvn0aJP/kqMr7q35JWJXeMURRZbOIbLhWaM8NicgckSKyEMrF0KnzLG9M6uqBZg6RyLCDj+6d39Z1dev3wD0ddUwl0UxaUJMVn7J/gANmNkZesQIAGqKJiKCYIaETOwCBDMz0SQ+oaoKJqZsOLThMfYGbkRoSISGZn2HX/JSJyJkMgDVmPLgxla56VicM2G5AUWsUdG6sonaoBo6TjSH1ikgJtKObqakpmhM6DPvSTkGI1QzdM5R7hG5Eg0hlFnmnNvb271165bEOJlMnPOqGtVEu7LaQFxbK61oD1qIKIy+gkYDEmYGcr/4xS8AeX9//+joaFFXOzs7IrK1s9dK9ExEWdOEpsUYlYhENVGwu9RZVwI3TyyAd6otfe9kB9s6iU4xAzAaQ77gOEpMNFozFKRBVH88vGvY4MxS1ekzGfdqdrqsRGPNnl55dYAuvKY5WTUhwQYgJGQjdC43jcvl0vv8/fffn8/nH330obRhNptY2Gbm33j9NRFxnsoiQ3KHh4fFZNJGrdsghg/2H7s881nehnhlWuzuXmHIXrx5I4Z6IdXhwQdBjl0WFs3yueevqfBses3zFSE0mxhAWv0Ax8gEZGCxGwYVQEBYb2NbY1Sef+FWdwR0LbWjx8uAkLttcA0cXoar+QkezuOPdBNpBOrMDB2vsTpVQNWYXaevOwKizGyIeZ4bADFnea62IXZuYhOb2MQmnrlAA8JBSWVNXN5QxYhTD1gq6GGfLT3xN1sUOGnBA7RmjIiYwEWSyyfoPKKT8a8ZYcIhghAUqgBRLIlA9nhP1+DJuX1m9quEeZ8oKTkvxTk39fklj3vm4jdcruSoeLbjxbiHsi8LJIJoUnkBZkY4oZKfXrFHAPXstrZnDx58fPfuR1nh/+qv/ma2tfN7v/8H3pdZPqlbYXJZVsQYzRSiKioie2JGcgAJqyCgJaUMNExZrYmBMTtmR8SIhEhDE19f2kEQs6iGaIhAYIgAqiCU2gLRDJOUaFSJgNo5FCZr6F7M0Mz4rBpIYhuaCQCaiZkMFvcJTgyvx1AEiQgQQEVSUuwcF4zoXOE4AyARFQUIYoaLppHQfu7117em5XM3rv3ON3+LAOu6RsSoJmJqSKqK2kmbjktVfY1tIJombNMVSIlCK1FjDMs333wzir3z7vvvf/hBWU7/+I//NwCYTsssy6p6cTxfLJdLn+2aGTqS0BXQhhpdp7eZSJnn8CeH0lwC5wkbDCczYGYBEbEx5BONvaTkuonc2J/jknfT6ftlzd1x/I2Gd1LRuKcsWIIPAOBc1jnNAwmoGToAEfnwww93dnbefPO/7D969O47vzCzL33pSy/f/MLVq1f/8A//sG1bBUTgum3m8+PDRaWAQLRYHP/d3/0dZ/7V1167ceP6znT6H/7DH1qUPMsWB4//9q++c7zYf/GF20WREZXf/NbvOZqyn+bZdlO3ACUgYrfgkZYzRE0Tz3o1FQztLOLlJ6PFjnV9h0ugvYTveR+Bky12p3d18WU68/k2APgB8qlqlvkTP0xGZjI6JSJeoX3nXN1GZq6qKs/zLMvUZAP5NrGJTWxiE88e5gMAIFAcZfgM4BLQMzMFjwCdbcNT4BBM/uoICrCoQjRyzhVFt38CIEQCxiSeAYAEChAMGoNWoIqg5AQwVYGSFbv2VLULTuI0enkq7PTLeAH/mq7Yk/yjYRBrAcBzNlvD6gPqWyvXaDLOGNm6D+5na/ncoOOCiEyWyiaPHz9eLpfTrZkKNHUwWIqg89gEST7WHYtXTUGRjFLhSk1HfXx9BynDiEScCIHDeXb4sE8QB0wiZoqpUixiQ6FJEJ1qFAmGlBzqQmwwz7Bb01hl/6OEEs6UvlhpFZKZ4gldGV5Vk0RCx2k0gm4Dci5fHM2bOphRUlNUs2TkXeT+qK4AlYiaplksqjzPncuiiikAIUMqUSoadhYoQ36MJxquFAzT8BABoUcvZgQramVRZpPJ5PDwILlcLJc1IiOwGef5VHqCXIwxDfvquiScDJhadQnOVcw/U3ujk1YduJSdH4aM9zNYuhPhabx3gaTnee+PuwpPVvNW3a29CG2q78lpEBKipB5EI8izEgDyvIxRk9Ls9vb2/HC/LPPlYh5Dxa5ExMePH7ss91khai7PqQlNE6Jq1bRmtrU1bZqmzAi1xcaXmEMWqupA4aiNj4uSl/WinGyp+rb2lmVqZBLEjHxqozXDpIkrSEbaGU4YGFoaTAZYX6p7YpXvAu3N01ANz1HWOfPJky43XEKf82Jtz6FgO5RnB7mWFY3TuuJ8KtcPd26/E8vz3DnXNA2gqgQ0t4F8m9jEJjaxiWc6rFfUJMgyhwpovSFbv4iLgAaX6jFzYAgoBgIwXzSLoOwyXDhEdIhM4BgzAkeAiHUralaHWDUSzQRJDRXQOQYjSgLqAKwJR14KEf1KYNVlRu0UCLVfj3PDxdnSINF55vtwoRrNyWX4BLVSpSX1Ba40GLvkrXOm45RPE0GMbdM08/n8TnqLOwAAIABJREFUgw/ufvd73wPA3/3d3ytnu2UxaUJkr4Dc1LVzmQdSNSQFQAPRiGCAqskMnZCIHLIDYkAH4FCimaqAJUs9IzDKfEFETE1vkE2ExOQDBUJSTnZ8pqicvBqIANVMiJz3DtFEAlGBPcIYT4MhrRyopCsGaQ81MdX0EFJa2UELXF2jVoJnRuDEfTVAQsfk965en27t1iEk+Zm2bcW0aZpbr37ma//qK1/6whd3dnYYqZjMqsUiyzJVUKB0XOkaCNX1uEUJ1y6rmKKY9z6BcFXVCM55x5QDfPGLX8zy/LXXP3N0fAxALvMxRmJf162ZTcptM2ubjhQarEEz7rsZzVSABohrZoqdfsx5Htk9ZutQOqqM8d54MeE8WuBas+4nuNmZOdlsIKL3PiEBEUFMy08ypvW6U8l/OuJsZ1dVY9C6rgPYw/1Hx8fH9+/f/8fvv9W27fHxkWf4g3/3b7a2pi+++OL1vV0iKmYzBJ4vlw8e7ldN+O733+r9KmLTNPOj/RiaV1+6/Y1vfL1QvPfBvdAePXr8wXzx4HOffz3PJrtXbl7du6Xiy8lVJJ/OPCNqaZAzEgAiI7SEvTuXwYRmFQGtg+i/qofkBY4X502AM7HfE1HfBU/m1DQLJ/s50zRPrbXJ53HA+d10lQExAiLGtkFQ76itq5+9+673G8i3iU1sYhObeNYwHvQZmI7RChpMi/KwDmhACghABiJiPZgxsCdCI4QIxgiMCEYugEbMqkWbPsIEhOZA0uIzZYzs6mgtELADYlNwjkUUEchSDYo6HRI+NxugX1o65VOt7F1+Nf3CnXRIDM7SzVtDd0/UVx3yszV655nCeqtTNUrJ8bBUD4m4SGRmIgHAQggiUlXV48cHdd3+69/8bWMHxN6xIUdRIsonuR63iMiAamCqAtEEsF+wZ2bnnPfejBkLADaMSUalT9q6+tiYnjeIrBCRkKJDMDBCJECgJAtJhMTAjMydJs34aw66ICIdwBOB5CaXgB/2FaoOEHbDZTHKSY+H7osoiHQtph0+NiQAUoUQgkQjTuNqoBYl7G1vPXft6nRabs+2RKRtW5cVbacfg13NDlUwqXV2MqGc+JwDow0BJBmuEPRdharmvUemJoaru3uUeZ9nu1euqOqybggdgHmXmaFjj4hgbdIsTffy2HGeDSKckbifydZLzMNe0xWJKFn6pa0GyAenjB+hq/6dDfYuePHEe3B8OOwKpd0Qjiu6J24xNASslg17JwZi4J2vq/bx/uHR0dH777/PjCZhZ3v26qsvM9qLt5/b2tprQlhWDTt/9+NH88WSnbv/4FGMMc89odXVPHdIqls5Xt+ZlIa/+MWHrkAJcX64/NpXX54ft1vTa1tb1/Nsq22F0CFQCA0i4pTATEV6ZWNK1uIn/jNKy3b4lDj5zIsI5yv6jmvL54l24sla9HlioU/lB7jGyI0au9bR7jftBFlXVdW0F/uxGGOR5yEEJqjq6t7dO7t7exvIt4lNbGITm3gmQ7tfxoT9jAxgMiFuUnFDk/1zynSZ+JIoJbVEEaICkXcWwZixLBMUkeSlrRFBwSS00TmK6JTRea8KMaVbSKwAfXtSOsfz9DfJPpXRWVdAsU/jEJ+kXfAyZ5JS1kvu/wLUt5L0XMvhcNRC1/EhAckk6Pvvv+t93jRNURR5Xga1Ms/bJpLPEkDizLdtmxEBmiGZSFQhM0D2zEaEyCISQgAAU2VqDHyUdsjFVTUBy7quiaht29R8NRTlxKJa5x4hJmKECmoxzaHU+NS2jakwk6S6pa6U/VRVTQbYtnoziY6AAnAn3zLiyA3sx2g6wp8JJRomxwlAUxQx55DIMXPU0LS1mE6nZVZm21vTrdlkUpbeezNrmjCZeAAkYiJKnvDQyXISqEEvupNuBEUYuLbWW2/3XvOMyAjkGLMsQ8dmJhpNMc9zU6wWFRgjcquRuSsPiggzD2sqybVibJYAJ827+9WAE8+KtP6wGs9u5pAZEFLPR0UkYGY068uJK6uGFQZDOI0AO8x/4Q2V6nvOudSxmXbIzAguPZMS8CM6AW/MDNBWJoHERG65WO4/OvDef/jhh48ePRKRoii85zLn3d3tyTRjwCz3giSK+0dH09nuom4OF8u2CYI42ZqVmVdpQHzmceJLkLA8fLRsjwzmyyOR1nZmtzO+tjXVPN9D9EFbMQUy54rcTTLnF7xENUY0A+qXvcxIVdE6XSVFMFOkdTXjJxbZLtjsPE+8J7YIntkH+ImfmYmgO955qniOSJ6YSp3puneGLtDLGoWmruvctR9//LGB1svq0YP7zvEG8m1iE5vYxCb+fxAIYOAQEA1XaVbf+AGXbfof15fEoI5i6ozQuu5BIEIjz6YAnjgaORUVIMQk4oIZgQrYyLj9sqTSTw3vfUp7s0/zWw0dcGOuJsK50O6MaiEYnpgfJ1LtVVGr38OjR4+2t7f/8i//8vh4+cYbX/6d3/kd70pflGaYNPGqukakPM+Pj49z8oikYAYCogrgvXfOVSJt21qs5nMmAomIVCI4gxYR2zbGqHXdmmHbtstl5ZxrmtB38SGihSAxRiUEpqAxxhgBQUBEJMZCtwAgxrhcViGElYy76Ji5qhJ7eVIao76utc96qufKPyCZDrCZgWiSlwAAZMKEvbGrU6fDVVVIqDXEIBpn29PXX3/t6o3rn33t89t7e97nqprneRBt2kBESGQAEmOyW+hSWLW162Sjqzl0MaXJICGaGRK5PEsQqWmaw+M5Ah/Oj4t8sj3bDiFkGU8ms7pqwEBFTJW9T88EQxCJ3f4B9GRT1pm8vlUH1wgfJn+GBPmYnHZ2fwpozjlR60cS1+zX4HLWC2dGjDG5aIhI0zSqmvw8wEgV1DrnwKF98cydL44rgOrOnTs/+clPmqZ56623Dg4OyrL83Gdfj1L/d3/w71566eaNq3t5kd2/f69qqInhF2+/u1i2//jDH937+P50On3ppZeIcG9nezrJGAJK3VaLo4OHb33/H0qeHy8bpskXvvC1W7c/u3fjpqoGCexd29ZFWYC5hN4DeOOAxAQGRozOIZuhiqGtrYDRybv4qfHVGPWdxntwTsfmEy/WxfItT7zEY98UW9loKACkxREAMB24u93NiUSJsltV8fj4+OHx4tvffvOdd955+PD+u2///I/+5/+0gXyb2MQmNrGJZys6wYKxPEfSSjFveGtC9w7nCwmBWL2bh3abuAFAUIckWhOBqSJzn2DSgAg6piAAMaWMLyNWBMExC1EBQBJVTDIQ8EAZAgQAgBwBBCghUEwu4R2ls0tkT32bns92RrJzyXQQTjl0gZ0gUp63GeJTHOKCDOaS1KaROfUKg418k/svnjw2gFZIr/+TGo2BqK20/XBE9+1mhQFyShcZAAxNGSKZ5B5jCASkvVBKkU1jaNXn4rJagbLC5bMgbAQalbxHRo0NZUCmTXXgyVpUAAJjxSJJ+Shoo8vI0mqYzrZrsZwyJENT7y0Ai4gi+CKvQ2uExKQITQwuK+q6VlFkCm1gn7ugwRQFc/QlZQ7IVGJQI1YDRQBkh+yNMkF2yyzWgBkpQEzyRbXzQG3rQIB8WyugE6tba4iR3U7Ce0RkIjFGQnQOE5gDZDInYqDMlDGSiAQxR0AOEM0oRqh94ZWikirYpJwujmugHMyLZd5NY4hZ5kUEDZwjRExO8cnvfsWUAwEjRCRAMQ0qROycM0su24qqCIBkCGg+C6qE6DMXDFCRfcnUtkGmky1EbNvWOYcoTTsnh8tmQTmhYYTIQAhgOu5W7W83NUANpogniACIvCoQKSRTQAAAlVRqSw7sAma6QtoCq7plUqARMyAxVIWoGAyDQavdc4EAHBgDkPauEWACQ5Ez+cul6UVmnCmRKCqIghp6oMw0A2iZQCWEZlEUOTGwEzOsmsDsmPMYoFUriqJqoCyc94t62e5u+ZKPD5r3yum2hxxMJ2XTSAz5tWUk3Nml5WGzODD13mkGWrJgczBzz8VQFYgTmtTVomAxp6FtmHFRE1IJyEYCvuK8tajOUVRlX0ZxiIzEiChmJOXwuFCDgIKI4LryV0/Dtr4rleFUUe6p5Fsu6rsjREhKMrZWFUQyM6OTxd61ZabzbPe6ev7pZaiRMvNKMynRDpTNjNiBgZgiQlRBwhBjMSnrui44Ty3iZM4iMkaTyqRyLM4L0UaxcxOb2MQmNvFsRZe4nfg1VQByjAJQZm5nOsW6qkKUNqZfbOus3XrFQlrBvAsxDfRsq3PUI8/axZi7eBpx/XrkNIeDXJJI+eu4avbJtzztsnjJYTDsMOFQ1iOitMTunMvzvGoaMavr+s6HH/zwhz/wPv/MZ14n4+3t7b29PTVil9USE8OKADC1/mGSYiXTTh5msHoIIdRtY1ozaUUMomiUZZk5UtWqqtq2zfO8bVsAOD4+BgAEDiGk/C/GWNe1xghMSQMzxmiIpOCcC2pVVS1ijKCxnHXmB1E/+uijEDEvtsDIeZzP7wOG0NQWDcAFAVFtY7Ns5+Twub2rqbYQQuhYiEjD+cPJDqI1P+iu2oBYVdV8Pq+qamtr68tf/jIAfPXrX9/e3nY8AYChdTDFmprIuGkwpfUKJ7zpugIjoPbbDIdOIjEHBwdIbtnUIpYcuomYsauZtG1rZlFi6qNL9++41/FEZe/8NZS1DD6NgIi0nXIpI5KuvM6FHYkI2mCNSINiZ988ycm48WRjWqKgw1hjU09UsAWROxsDHXWxqmqIEpVdumcUHStCCCGEQOQULHOZAi2bZd2ExwcH3/ve2/v7D2Jz/M47P26W+599/eWvfuULk2n+27/9zRB15+p1hcm9jz5shX70ox8384O6rj+8c6dpq+euX3vp5VtX93a/9MbnPMOjB/ePDh+Xnh7vbM2mxXPPXb/53HPMt164/ZKqlrNZUW6JmKihIzIHmG4dTKRiwJMMxpGlZLqCY6rtBa13T/PwsTPXqj7B8tYvs5NhjW/dPh4heVEm2nDihAtYjHF7e1tV27Y1UdHwD3//3UePHu3v7//j99/y1Nz96MO2bWezyauvvHT16pUN5NvEJjaxiU08o6gPCFAHOKYKRJAh7E197v2yCm0MHNuE9xjw3N/pEa8MyeBEKQkV1xJBOhNcrf3zAi+7p80Vnla34AII+lQqc5cHlqOS3Sff+Rquu/if5+HA8ZtJXQNG8hidQCdz0oqs65qYM+cA+eOP7t1/uN8s669+9asEviynRTlpknU1k2jXAEbESYakg3yQxEVW5aO2bUMIIJJ5RAbu1GGoattkmBZCSLy7xNAjIjARkV41tNPoI6akFJIgX0aOmYFYVeu6bjUW6ESVmb3zi2rZNijKbRPzwoWoInVsGzJKX7MNQSy2sWUjkYSpSFUJelkYRQBLta6ecnYyI+9YZ5SIoMNcyrLs1q1bZra9vT2dTpnKJJqSyjUpg1+bnGuU2k7OFnFomUsuCCY2wEIyQG8IbAYhhOPjY0AWsAFNOeeSkX1nkyeiuLJv0WR0YZbn+QUK/mfeUGvSLKkfskvUkaQzezQzAXSqOkA+WIlF8agcxElMZqzzgh3ecwYyOqvxgpL2MC+CasKtBBqlBUNCL9q1bkbRponb2zsCxpK0jFHA6rap6/rDOz968ODjGOqH9z9om+W13/r63pXta1f2Xnnl84h8cHwslrWPD4zd4eMH773zbpFldz78oMj9l9743Iu3n4+heuWl2wQWm6XFKnrenU2bppkUmSM0LHevPW9mCuTLCZIvi6KNAgC9lpYlnZ8xbBs7lIxtD9eeaU/lZHgZ4c2nmgOXeRSPz/O8VsPVvcA0uMtYZ0eBqpIWR2KM3nsQRTTvGYCL3B8ePg51eO+9dxbHx/v7j378kx+yLr33SGbqrl55Ps/8BvJtYhOb2MQmnqnQXtwNx3DDAFTUiAlLhCyDmfMh+qYO3C0yA5yjxz3gvbNgIHRFvqFgdAkItNZ1djHq67Of9ezhrP6Tc5Hk2mb/XHEZVudTgcCLUXQqTT3puGbaaYGkjLxtW2VwBM65six/8f77zucAQJyVMx+VGMC7rK5bBXM+QznhBgad9IedWfvN87woCrJ2MskYk58dM3PhilQcE5FknTzAvLYZKj+d31oqEA1DSoAMbIQxKjuXEZFleVnKfNmGuo71bOtKnvs8KwlDXjhoWiLvmaQVM/beI1EbgdQhGqFLB/I+B1EwUgM6wdHFdeJZj8eGN4no6tWriDiZTLz3zIzIeV7WVUyKKWmSO+cG54DTt0CPnAEAjJCSOGn6a785d/xdiDEyISAgcOI9dsC1S5e196azvveJVjU8sTVhxhN3H54xdc/85+B+AWm9CZCQetUcPGHU0FdNuwqwUZLeGd4aPcw4ccX7ruMepuKK2QidxpAmKjMxcF96dWQWk74NEHkjdEhHyyaqeO8Pjo6yrFjW1QcffYCIno9zX3uUWzevlXm+u3slz4rtnRvLJXjPMfCyqT+696GYqdRlWQLAiy/eNo2IVuTs8snBo/uFd6FatMvF8ng+m5TTsri6d2U2m1HxPPDEVL3P2eURwKHrLyTBMKvSMEQbT7C1ot8nW/C6PIo7vRnC2Y/fM8/kvBcXP4XWlxJSfRg61ZZ0DgnsEUNy+2SDg8ePzKzMs/feeZsRlouj+eHBvbsfoAXQdjaZIgGjksXM4QbybWITm9jEJp511AcAqJRWiA3MgAEyA3OwmEy4h3DYLTOPEJd1dtCns4OTKSoO/++0s0+2op10IDjn9/4pU5dTSedFcO50R9zaZz+lQt/p/f8y+z5vAJ92J9hfriTmqQCgKqZRxDReu3atWs6dY+fcfL74sz/7M3bZc889/8pnXi+z8ureFTMgo6qpVWDCfhBCNBAzkwiCAZIfmoEZdipB2CX0WZY5ds8/f63Mi4wdkfPsjpsKEbMsq6rq1q1bk8lERJKJ3+HBvKoqVU2uZTHGhcwVu74m57KM0IGLbTMty8nOHpWlIuxOtx608rBqJsXWa6+9RlRmfgpMnmH/8T2idjE/Ws6XInjl2jVAPF7O6RiRu6MQuSwrQDSERkU4y8aTvqspmYBwMogARTOLMcl+UlHkX/va18zs+eef/9znPlfXbR3ao6MjUwYA7z30juFDWr+G98zMMSUjbsUBc6KaaZTU9sqdjiURYEjcPwQAcs4BsgAmC0QAEJEoHTMwc857ryg2lOAGl/mzk++TKTue3ZuakB4zE6aaGwEkaZuh7AlJaHG11mCmaqBoSX1/tVxwhg0AjTR9BUaKTyOgZL1MCyEmNX9UadsanHcuR/bIrnAuqB3N58HkJz/7edM09+/f++u//usscxN73DTNF7/w5X/zb/7Au+K1Vz87nWw3jRzMjwjtvTsf3b3/4Xf+65tAyIxZsbu9Pftf//MfW2yubM8mJaOG//fN/2IS5ocHomE2mX7rm//auezKlStI1NJNl+cikheFgBnqsmmxV5Q5s+1ttaAwEow908HlqeRSLrbUg3PcGs6dGKONL1nxO2+3q9dG40mSXjvn2rYF0DLLzUxRsyJ/5513Fov5T3/yT3/xF3+RMT148IAJt7a2vviFz5Is9vb2iCGExjlyzLTJDDaxiU1sYhPPWNCZwAy7nAkNUAANSKBwvuviW60lc48J1vHe8Hm96DccwXAtbRv/8+T7Z1szX8T5OYeceRncdUmw9CvvJ7yc78LYsuzJW545tk+V5CFgcnNOOXSn+A92eDxPeTMyF0WRZ2XTtEzegA/nxyEaGC3rln2Ojg0IbOA69rRGgaCS9CStU/3v9u+9z7KMmfM8TzofIYRkxpBsAxKrMxn3pWuR2t6Gb52qZENC7JzLsiIxJJu6jTEml2pEErGqao6OjgzADFuJiNhKXCzmSdSxJ5EqE3Xm3SEishmCEUInO5P+CUYwqr+t1CatS8fTySNiWZZV1fQAVY+OjtN4jlP2M7P24f2VVAah0QhTDV1qqkOqTYCDo4Z22GlVI0qy9elPaST7NYgxFfMEh/CUiBGulZjW3lnrbFz7LuPbaq1O1VMWwRR6/l7/+LL+eZMAZPfsMgVSOEkdB03/Jdu9JKk68tXo5U+RgThEbaMtllVdN3lWZlnGjEwAFtpmabYsC5LYlGVuZgqcT7YEvGqWTbajYpaXZrZcHKm09fLIkcZmmTkEa6rjw+ODfUbxZN4RqKWOQVEIUZ0vweVRkDgPRlEsL2YGDiDVWmnt0p9+Ip2YcicHcO2DTzRUuOCRMj76KR/Fs5+Ta2B1bVafZxh4+iRXx9WuQivW3XxADMQxRpEQY/SenSM1mZZFUx9nHkOzLDKW2IBFibVpG9olkkWpicA5ihKYYFPl28QmNrGJTTybeG+M+rATYxAAghUNDQhATR0mSc+BBXqGfMsazFMAvTTS6BPBJ4CQtc9e2rf3V7DNvxwdl8tnaSez56eo/p3cmIacEhEJaWtri81+9rOfvPvuu87ne3tXrl3Pdq/s7d64dfj4QIHEwDnnXIbIIQTyDF0dBsAAiTDR9tbd/0ytM9xDkASBmNEM0aCWAAAxxrZtpY8E/5JDQ9p+yHp7JzoclPdTc1eMEUIANktSGMx5OSFyQOS9994ns/gEu5xzAC53Hthl3k/yQlGT63r8/9h7115JsutKbD/OicjXvbduvfrJZrPJJimJFKmhRIqasUYYjUc2Zj4Ygj3+ZBgDf/BXw4D/hg3/Aw8EGILtgTU2bI9gjUcaUWKTFNXsFtnNfrCrulnV9bpV95mZEXHO3tsfTkRk5OvWre6mhWnHRrN4KytvZGREZOReZ629VoxlWUINh6jFRbCkXUzhiEjIABqjAar3+aVLl65fv16WZVmW3vvBYICIDItMiPTu4HGCN1moHw0RU65JB9EBQApXqElyJENFBDSr8/sQKB09ZkaDLp2YYtDTI4S1u/1GnGYraA23tvKtmX5r6dTNYU9kL64iwPoiTNFzYJ3Ytfo2w/Wtibqjq2QgjT9wOvtJubpIWq+vZyKXZ0CZIYviydlMZPbg4f2bN2+KVH/1g+/Op8e7O5MXnrs+Ho9/82sv7O7tezd+4YUXihLLEG98cPvw6OzGjfeJ6PXXf6RWfPbFz+R59vWvfXWQj/Z2xt6RI/ngxs3Tw4fF2fHe7sSMnr7+ucFokuXDq9efrargByM3mLD5+kQgamcPmzsrmUGtTd042LkJ3a1HaHSfsLhKty8Arf+8JnN4gvD089W/GzLccQ3vNTrkrmVR2tTOzlhkcHT0qJhPb9++9frrP8py9/1X/kI1lsWMSTnnl156fjIc5XnOzISBGVVjGo9UsB7y9dVXX3319akqXAZ7i59rTwjD5PBv9WSMqgLTwnZTLQV8rW+kBQzWYf8uSGHBigzpyVHNv6Nlq9HV+Em92Qv+yorF31qvlrpsQqY04GXRAPHo6OjWrVsG9MKLn6csY3aEbn//ioiYwmQ0qcoyz3NRjSapyUREwjTCRQSKKeVaERFUExdpNQ2lUVTFFJBSKmPio+rV/Q7eo05BJ6Xd0CjtuZpinZmeWDWtImcoKojMmecMKomkMc8dICMiMJnFGCMxMNWEIRF5740shMDMIlqWJZp574mgCQa0hDHbZtq05cdqSWKWZXnu0w4PBoPE+xVFoTW0XrB8LZZbcbZY/tTUGMYQuCbPOzq6To65miZqVKweAkQAJKiCpIQ69pQ2xUzNPixG+xL8KMtyWze/+Bk3UO5tKLyIOOo8eZNeunnL2FiPJuRDiEykZA1hbJAkB7WjyWYIYS28bMWQ1ljjMLkChF1u6BAdKJZlmE6njw4Ob//8VqzmD+/dPTo8oGev/9KXX/aML7/8q6PROB9M8uHucDy4fe9RFXRWzD+8f6+s5g9PHs1OH/32y785Ozu7fv36Z5+5VszmoBKr2f0PPzi4e2dvdxIrBwB7+1euXL3u/FDJZZOJz/JoxIyqKqLOOcdYFSUCcGcJozvGSAzLyxnWzoiuXCHrieofU5f+EQw/NwK8x8wPnyPuQFVF66SVIBoimGieORUJoTo6evTWm3/Djt5566dHx4+u7F+6cvWyWbx2+enMMwCMx+MgRVpFMjD2TlR7yNdXX3311denqzpza+1SeVuLtXIEIEAAz/VXITXZDHiuu0rCjgQQo0YDNLvgSvD5vYhtmglZ6ht+wSzckrsMngfeVuYGt7uPLr3rdarzgh3SBVFfO+mXGMvU0BO0YeJLxu5mgARlOR+Ph9DwP+iYRKdFUUynqpAPRkUILsurIOOdSQgxdV9EFELIsqwhK1Ck0fwiIzR+lWpmmkxHmFlNTaFm6pBbsJF6WURMyekA9XOcc2VZJnVoVwzJzJUqMLbrEwTIzJ64FMmZsXZspEQURLHMD0JEEQkhsCNVBYdEFFVDVSQbFZlLjFFq7ggAwDmHDWdCywpGWzzuEU1VwYCI0CC5zojU78V7XxQFIuOy1X46KS3Q7RJTLaMYY0zxA8wpOQ/SriblW5OtYETIzKIN4AFKVJsaJKOW1PiigZkk9ezKJ6527um8NLQDvZ1PZY1RIcFvXBfyNerckDBba3WTMjwcLSX7paOhuqQK7soI19mttDVVVUtR3YmAlXQY0+VUVVU+GIYQkMgQTRwCA7jZdOZ8fvTw0Xw+Pzs+qmZTsDhgevHZp/Z2x5fGg8EgIxqrDpzfmc0i+nh8cjKdV8dnJ0WYhlhOdobj4dVhPpiMRgxYnDxyTB/e+dAzjnLe253kuR9NJkTO+aGgA3CO8gAuRppMJiJCmJjPwEwEbGYIWiNvVVBEQKrDBtOA7aqCfv2Rls3bJn3HNbK9ezbPv0Wv34dXNpJm+TZagHYJ+TZRvXP/MTMT1db6dulE15S2pQnepNaO87M8zz744H2CeHJ0ECXM57PR0BPtDjJGDTt7I4mFuUGWZapVUEnSaACOqga9fUtfffXVV1+f2tJuZF4L/yi5gsMizvs8INT8YvNUMgQD0BTwDagNtJ7ZAAAgAElEQVT4xGAMzx3I24z3NoGcXwhetvNQXBcTftQ0vE8S8m08OF0rGujwSOtn1nuvmmibupUMIv/zv/hfxlnOzM75/fHuZ154MZqVVZxHw2TLakIGhMlfXpBrk31KwkdjUEOngKhqYkZp4g0xwTBVRagZITQAWUygrTMb9SBW8y6a+DuKif4iS+AQoqhFx86zoyxL828xxhA1YKhikEjLZhho9egXqCo2/8RNVB0zJdWpmSxJzDqB1K2IEdEo4RYDM2nysgHAEHlhnYuYXi7RcQkIxRhb45PWgz4B3SVkpVZ3wYvrv34k7VTK31PDxpQFanaQCbbo7rrc0rpr0YpV4xq5tPnyMzNu8Fu66bQvkt4XwUJ46ZxT7W5cqXtvaPNfNC0xERoAKqAiJD0ktddtCponIud8nueInLaZDcfTs9nDh3fv3ntARP/H//5/ltW8KuZnJ8fF/Pi//C/+mWO7fnX/61/7leOTQxo+R0QPDh59eO+umP7rP/vTO3fu+Dw7PT01k//0P/mnn3n2qReef44A3r/x3u0Ht6qqevXVVx3j5z//+S9/+Yt5Pnz55ZfnRZxcugycV2LkRsFQDSNmANNGdIsEiBDB0NQQGQGJfJNVgYhYarEOrtrrf+WmcY5Qcxu9vzL4d/7NZ52tXdFrdF/o/PSFdVi4gj/bv7bOvTHGQc5vvfXWWz95TVX/pz/8H+fzqcRgEHYn45c+/7md0ZAI2CE1IgKREKOJQ9P6SiNmdq63b+mrr7766uv/R2UAAiAACiCgazN6m1FfiyEBINlaWKNqS2YtCi2ztPjv4yCfizh6rziypL9e3KZlHcg96T5/5Le5EfB+5D1fh6wbkeTKIY0SATQU8wZvkHPOe7+3u5+uECBXVGFWlj4bIeemCGpogGpYKwwTTlNioG6jv6Ulrf9KG0w+tjmaACyxQC2bhE3ENzEkv9DmmbVRCraeJVpbsAig1vxnbSoDDdfU+JpQnX+H0I4adiH0SrsMjV1K6sOJGBHBqOOhQmtqRlgJbe8C0ZVnupVDqta+2EpK9aYTjfVwpdZWNN0TtNLxAyxGBDdigyf1WNq2kY2zgov1KURAQzvnptQeTwUANCUAAmBEVwc2piEwRHJImfNDQEfOD0ZDIgpV5R1oDKBSlVOTEKrKERFQjDrIJyJ+VoKCZ5dHSdOeZFoRBseqMgetYjGvZlONUWIVQ+kdzefzOtID2chn4x1FX0YthQSZ/RD9QIEZjUARDdFqCIWKaqhCBg4T8UzpElo5Prilth3/812g1s/+ylW67h16kcUmeJyOY/1usM5Ppo+wmSBaLAuQqKEkEI2lZwSNee4JgZ3tTsZFOXeoBsFANAYRURMDBbQ2HXbBLmLP8vXVV1999fVpK+0CNWwIOm0gHyz/0GQ6PBb1abu9lLm2mFJbim3SzWjxkwB73Q5jY0hD968XB2MfLRPvk+Ua2x1eTnT4ZCjNjcCPkfLMVRCcx1iFB/fu3/nw59VsOp1OYyifuv7M088+F6IB+uPTaYjC5ImAABmNXfKfTEN0aGCACsCWTD/FlDTBDINEDdau+onLItWEebgR+yU7zS7d19V6tQ4u0PIMhEiAtEwGJvuWqiCfMTMxA9YvpFbrBqOpiARogRbUWQGiJgpkiAagBmIgpmomgPVoKwKttNqdpGwjopX4siVki8l7Rlb891vGb4EdG/YDQdkQDBTbwLp0SZDVRHPyhAEzUxEAUEPDWuJoCGYoqt02vvvRX4BteEy/3pmauwCKwM4RgAViYa7lns3zE9Jutq/LwBUVVlz7ayCkKa8NOmRSunKIGJEy79gNzHRWzKUIRXVy4733Prx9+8evv55n2Wx+mmfwwnPP/e7f/62nn7r27LPPXLl8ycyOTitH8OOfvT2dTo9Pj956+ydiYhaef/bp0Tj/5S9/iRievX5t4LIb7/x0enZmZsXDey7Pfu3XvkFEV65en+zskfecjaOAgBMkIAJkADLVIAE56eg7sRa2gLZmJhAtYj0VybrN4HTbR7ur2Fx5cCPJtjEK8oI3k42/e84WusYw67/bfn4BkkiAfJZnuT84ODi9f/LOWz998803j46O7n74QVkVecZXr13KvdvZnYRimkZx0eop3foTmqZVO+61ohpFesjXV1999dXXp6tw/QECAK4dW1ZCsvViqK9tTshqodlqMlZjKNFpiOEXa75yTujfBVHcx0/Jg7/VbPePg/0SljKVci4SwuHh4b179yxU7F2WZZPdnf3LV6PidFbNyjAYjkE0MSqMyIAOARCioiW2V01BTRQETFRZmdLYHgGAqMA21s4RA3LkRLWluZ0uuktuLt0VAZEAxM45A1GVKCFT8uwESVVDWbIlNReIGbADcsxJMspmIqYk0uwGQGoJuwQaph2pQLRe5EjPWwRiYyOHZAAxMxU0kyRuJXAG0lq8qKopAtdxCEmn2prTZFkGHbIROgQgGRqimZGBdD/chKgdMW6KWFRNkA+IEDh10GlSrgW3KdYcOwROl+dZYRov7gKyQi61b7Pd3yWqClqqp5nlM0WTpT1Zum8kJk9rgtgUcLEsYibJuHU4GEWDUImgytmcnFPBeRmc47t377z77ls/eeO169euDDO/e/ny9av7/+j3fjeEOBwOmfxsNivENOjtO7eiVPfv333zzTeGo/zFF59HjZf3rn39K79SFtNhnhdnp++/+7ZzNDs7y9hG7D7zwkuTnR0/GOSDUQSuRNE74NwhMTgip2Z1jAmwtlbIHakkAChqUqKqSlSpvVabaj8FK5hq5WSt4D3rKJBXaPNtt4XNQvqLob513LgygrsSRpI+faqoAoC1Y4+ZkIGhAqDGUMymd+/efe/dt7/7F3/OzLdu3wC1l7/4eeZsPBru7+852guhNNG09JNE462jEmbsmJKUOopoD/n66quvvvr6lFdXJpRm83AJwz3u19dgpC0Ecm123xZ8yJ8ErnvM8vM68PuYLwe/gGi+iwPI7lt40t1odYmtc4zB1rcTQsVEo9FgNps5R0hWVRVKNLPhaEjkiqIAN6hEoliMymCgBkiIYGSqCqhqEQFBG27X6ma24+xPUWvGhtoRuJpaU60hTB3K142Vg0Vum7YsXzvRRICEJskQJYolMw926Yqz+l9URLDOGyRLrpCA3S65ptOg0xOjJgpJNYLVGQbnzEQhMqKmwUBRSX6ezYwfqioYpXfcxVRtSEPKbFix7qztGcGgIc0S6mvRZmOaC4aoaIyYpK7t7Bwk5lKsJpqaK6GewF3xaNnQ9NvGtj6Nda2079sQ4MojCbpTLQauHTuXLVsaqfCG+BcCW1iAYH0FGQAgKZJDRBUhIkBfxZhnA3RQHJ0BVkfHh97RM09fBZVnn7muFseT4dn8TAT8cGTsS8ymZRGjFeXpw4cPy2p+7fp+DOXTV684z3vjEYawP945enQwPzsZ5YQG6jkfjSY7e5XAyawa0SCSRgVyHpQRgBkBLIQSsV5tMOD6s4GISJYcawlSiKRhDWWJqYXNKwfQNhmlrHt1ro/znbfus4YeN57EjVeCbbdvWf9zHfKlsArDFvGRRYkxqgmaFqoaq+npcVnMCGx2djrI/Xg8znPvmIiAwaqqwpTGYohMaZ4WgZJ0vIpVo2SulbQ95Ourr7766utTVdIQdriO3AAAayqOL+K6YpsAJELSYZm1nWILuhZJWZt/vW4XNuBE2w66NtpFPNYJ80lR25OGF3df6hOEfP+f1WAwcKxHR0fff+UVkXD3zu27H364Mxx849d+jZKWEVnM2GVj54AcVlNAMhNDRAMEBANMDVrHd5EQAFk51v6TklIZlDqYLZ1/VRUDxFq4uH7S29awa+sCAGmQL20XrePOj+qIvPPoWE0SUExIQ62GCa3QslGQJrRZ778mhR1gGi3DxhPfTGrYZbUviGki1tQ5x+xALUqlqonoM6mtkRC4FnPWtIZ2Raot3bcUUdf8k5qmg2wLkIYbP5qKQEgJOrYqzQSfqXYEBbX0fq09Cdgm7AFuZITqSIbtgGHjHCYCdoMr2tSNJhhQu2RvMptR1QWRidrKgBPM63y6CNMxWcYzabKUiHw2FMU7dx+cze7duHHzR6+/5n18+603PvfZZ3/zm9/wjn7/9/8jVMuGA8JMjW7eujcvDt6/df+Hr74uYo/uvjGbzV5++eX/4Pd+V0P8zW99c3cyKmbTm+++szMZf++7fy5V8YWXXsh99oWXX7J832eD8e5OWQXkDJwnQJ8NzDCqUDqkyeuI1cTA5bVvDZCBGYIhoCkQWrp+seb/EBAitcj//AWglfB02GTduY0ePP+RZd51dbPpajxnyHNbsvz61G49fIsYzapQSoh/8Af/fHp6fOfOnXfffms4Gu7vX7p+7er+1Zfy3KsKgooEtQig7CiWId110kpIBAFtrIPrlQQjQOpn+frqq6+++vqUFa7IK1tUsprTB53xngts1dr2EgGoEBAiREABaplDTC5/SLqgEy8Kb2zxx8ZxkRVakmBlQRpXoO3Fx+02rWFv3e0NT94CbW3zv+Jj9+HJwOqSotVqkNCyPc3AG4KpiHNMAKqSeVdVxeHBIROfnhyLxPFodP3a9YyZfR6qqGKGAgYEDAQilXMpGAENQdLhBbCUeg5m1qR1UAr5g9SypmG0ZPGjpoBGiBCNyTExGgBQFBBN20sbITWIooiExMRsYIiUAJiaGjEAiaIBI3mgLJrN1czCGEa598RMgEBsTKLewAGgSiRAUwFFUVMlU0FTAEEEJqC0nqECaY6uvggRoJGfISEmQWLzkcKoZiApOSx5b0CMoqpkjMlGwszEvGMAQBBTIXbcJKPEGJ3LFogXE0FqABBMqUlZx1abSY37R4rXVCVAUJCU3N6h75qVEEkoClskCG3kBLS+mmv0jlnd0KMllhLbK7r2WYEEfBd3FiRyiJwIPAVQ00pERQ0UGJAJMGlNCWt3HavjJoiBSA3MHJhPWzaNAIDgwXIkMTKBOagpCDs2MgVFdsAuqouBQgUhTFX0/ZsfFMXp0aM7JMcWjr/04pUXX3z2pZdeIHRVACI/P4tFWYSob7/zM1E4Oj6J5QkAfubzn/POX9m/dOXKNTI5O3wYzh5Vxdn85G5xotevjkzHV5961pQ4v0yTPVGdB0POBIgBmThUFSKamBISkmNiQkI0U+lko2rC4LUxUMPlNmAdAFJ0B3RSGWqMrovrpPnV2kJKTaFheZuVEdqGEtcf2SgBTUkK0Ky51A8kRls1cfqNvKLdd03rc5pSQWohLgUR55xaMtFMixeJqJdsmD86uC8ijx7ev3f3TlkWDx58aBJjnF2+sjsejfPMZzkNBihSIgAzMXGUSEzzsnTOIVIirxsPW1yMvKaDR4B9SENfffXVV1+fslqVWuL5WAPPB3odIJn6PU2zF0VUTaPysfYhMKzDoUmRDRBAaCvAW38MDZdB69q/r/4ePvbtfLRxu21yyiaYYdU2ZhvkaySnm8HZRwLzG3YVV5BtJ8EMsfY4Se06pmE8AILoEA5Pjn76xpve+3feftsxv/TSS1/76tdDCFEMyKtqDBEBsswRmXXFoogCprWFPi0IKgNtnuUoSb7ADIghqkaJ0aoYg0axEMHIkTczIBKzlOwnarpggBiQEAkJ0zpD0rwRs7FDRERnYmDe0CtghSURGbBDduQcOGQWRKIBUoamZoHRAWHGjpBjEAETiynkDUEIFAAYDKx2CxFL8IhUgZkQKSWRY9N2oxMViQIETMSU3CQsElEynVENYqimGZKqIgiCgkVVdC5Lv9JqWRETX6VgSkSSrFsQ0YyBsXZsWfj1EyECYdJzgiEwMyggUku3QWLdsTG6aRt0a9WttvnKlSajIQX9gVlXPIC1R5RBHViS6E0CIGQ1MIUoJgKi2AxXJYAPiOAQydRqNhOT6SqpoSo7yDGNG1s0MzBv5hERXGlUSjTOvKEKqh9lRTQ1BPI+Hz949OiDm+/nDH/wz/+HvV2HOp/OjnZy+6/+6/9mtHPphc99cR60qgD96NaNn9+69SER/es/+dOT40f7+6PJcOA8/+4/+qfPPf2UVuW1S7sZyY9+8N3DgzsaZrOz4xDC17/x61euP3/l6mfZj8pKLJmEEiGRA0JANHMIAMaczkFdWh9s7Uwam4EBpugNbG+vtMbFrS5+Jd473SJbtWe94lLDv/VcjZW4dtsU3LIS3QkLOW4kogSzOoGfoCmlcxGqkfCVxYaGTf8jRwYEalEjKBIiOSJLM4oEVmVMGoq//uH3Y6x+9OoPv/e9VzwjgEqsrly58rmXPjMcDC5fvnx2djYvDtNriaJzznkHAC7LEDG96eW1vzZRstWs9sLOvvrqq6+++nry6iw/Lx7bhpTgSYWLthH1wRqV94uqjQzhijfMQs5qfzunYNsSfvLsIKoxam2KqKIiYBEdeUcSY5Z5EZmdTSejHRGxWK/dmzSdIjBR6kJNwGDh/Yjrfuur7oIKSs3YWfKX7OgSUz54Yquwg2FaZqOFQN3N6mImkFVVojb6zORMgiLtLpGKaBQTBTZTAVBEnxi6RBXChs6Yk08GrIYTGG6SqCGiWSRmIk4ismjKgExeLaqY9w4IvPfSHNIQg6kx52k3YgzJ6nPDSUxHuz28q2sZi3YfOs8xWN1DbQmc5Tf7OH/OlbfZhrOtabKxFp42oR2gVqWU7QQfmFk3hJlQ8sxJv5U2Q826DiKaqZkZiJnU+sb0RthFIAYO0RTJe59nOw8OTuYhPHxwx0IxK6or+3tlcXz1yuVrVy6rFqKMblCUAd3g0dFBlquIVWWczk6991nuiGg8GeU5j5A4xmFGsTwSq4gKn1kpaJgFJbURwNjYu0E2lym1OXrLPq6IrUfyY6SY55yCC8YkXlCLvu7buR52D1vsPRmQAClFszTWRmBgxNa1pW0RVnMxmOrCJTYJfVXJezIwsxBKAjQK0+mUiMpiJhJEIoGGELPcOcfeO8fcwtH6ull2tTl32hlXljx7yNdXX3311VdfF8cZYEAGEFUAqLVkJ1iYCtbfs/bxgF+D+jZ9qeMnjftwI67biPq6jyNubezOAZMfGdfhdkTdHrMkukJ0CWGZgaWRM8ZhNiRV0zifnd28efPWz2+/8soPdnd3v/2tbyWAV86rqqoSJEMk55CZiSiaqgYwJSQiXjgCgiVzoHUcGGMEBgRQo9qBE5nBiXNElLmsjlAHJCIwMogxxizLUqR4naOdZUTkvV+Z/+l4vUAaBkvXICPw8m4QkYGoRs/kPBFDohFVpdbIabIPwRY9peG6lBuuNecItBCJLZ9NEErOKYga1EwZPREx5iGWAKAC5BDAzs6mIjIaQm0/olGVY9T6CGyCBNikPtRjk+37shUZMNoveBK0a7m5/sFrsgbULJmRlqpJ2+g4y9OopIg0QQstwGjsHNVApdEhL86y1lpxqMf/zBAtAlu0wXhsMT8+PgaKKvM//uM/IeBb79/6yd/8eDY9/p2/91sm+1/9yi/9w3//HwCJASm623cPnR/+2b99JQS5devWe++9l2Xu29/65rWrv763O/qNb/wdCZVUenL86MHRvR98/9+G6uz61f3JZHL58tXf+Z3/MAhd2r8ejDn3syq4YQ7xvIi8xwLpx56yrt3l4pJ4XBziknvnuTsA5xq9tK+bPo+Lcdl2KQSXEaNRI0mltG6iYk3WqGZZBiYA4DAJUPX05EhV/82f/qvvf//7McY33vjJeJjv7+999sXncu+vXbvmMzZRM6uq6uDgvnMuz/PuAW9zTdZXTLZVD/n66quvvvrq68nQkdadcQYARPXYXlKPNSu92Mg8N0CrizaohluBzhOWbTeSOQcCIqxAuxrvrbB8T9Rvb28OP8r73MIx1sGJ2EDvzDtUNZWinDNClmVomnuXOVfO52CkIqEqQgjeexExhTRGVy/vawqpEyKXMNcCaNWyPYZVKRoagHYWBDCN+NVqOEqYCpG6to0NDqyby0S4rThYMHNtw6cLt0foZD8wIoEmksE5B56RBBDITDUaCFGKlK9hhogl78D0Eq3CbakbJoRN9JeAAJBH1+AYUgIACCFEiemAeO+Hw2EIgQhDmBI5q3kvIwKija62ZKaLSazOEKl1/tql+Lq+/4375QURCOJ29NjsAiNiTeOncdEVlgkXCekAoIvYwybHQrHTmSf8rAqcZgab39WFb216JDX3AKoRTQBAkNixghsMBvN5kKjMkCGHEMrixLHs7YwMxDk3GI0QnBvm03mYz6CqssFgR6Iry2I0GogW81k1GGgMM7TBeDieKpTTu2PWmQULxWjgJzsjU6RsWFTC2WhaCDD7zM2rcpKPQAWWfXc2HuSNwXpP6hTVOdqrSQzn4nPY9tIr+3wu37jIQFxaeQEG27STSgba3SChlcVMVYdZjgCOyXv/oKoAIHNoUplUezvDspjFkHu+PJ2d7ssex/o+QASI5hwxYxd8rrj7bjsO3Sf0kK+vvvrqq6++ngTxIRpAHZXW0cc1rdvCOwZpWz+xcX6InmhH9EkgEtkTo8FP4FBtlnV9Uhvf+qJpPEu1nuJDtLIsHMJwkFcSi1DOp2c/+N4r3uUvf/4LzF5iBEMzHPiBKjjnm/47kSsCaEQgTR8PtYNlotHcSqOZ/lTyhKhGib9RVQRVVFWtqsoUDg8PZ7OZiDIzoQuxiDFOp9OqqubzedJ5Hh8fO+dms1lCfSmwLoTQ6OnMVBHUJOm+VERCKIsC0oShhBJNACRWlZiAlmWJZBqqaqHwTEEOC/CIXfTYxBjQRjKnZTxU1YxggW+JmdnliFCF6ujRwRHR9773vePj4y998flr157a37/ivUM0NGr1kN0mdaNF7aI7t614rhPGsARWsVmZWJkQw2Xaet3jcTm8gZurwtYhDVI96UregVDS35IBiFowDWIZo2GbGpI4VkXF5GOS6D7G5UWWZOUPCpZMT5Kf6nvvvadiB/fvf3j7LqE9uH+XEBAkVGdE9Hf/7rdHo9F4PC4FTk6m85ncu3fy9ls3VOHGjfclzC5f2fm9f/jb+YB+6UtfHOa5I/+zt9+OUe68+0N2aCZf/tLLeZ5furw/2b3MbpCPJwbOjwbIA3RuONiLETwqbE44bCxEVmSTHXD1EVjZlcCDjTTvii3nigZhPSIPzoX66eSqCKKCUb2oRykmEXSxS1h7a9X5gTGtCxC1IkwYZvlsPpUYPrh9++D+3aqq/vI7fyEip9M7s+kRMz///PXE51++tCMyGg5cURR5nhPCvJj7zMWqSMLM1s+2jTm5+DHsIV9fffXVV199Xbz1oCQ0U9UEpFqiacUnFG0J+ZjZv1PvUxuAC8s/dPu3v7UI9q14AGt3OjNVM5CUyU2DfEBqjDabzcrZ6enx0c/fv7F/+fqv/upLzN6CIlLGmYiAoUcvKGaSDoIimIrVQXM1PmlIKiICM4R6ZKy2XEdEA4HGnqPZZ8YG8qnYsYhzLsZIxEweMIhIWc6rqpjNzkSCqp6dnTjn5vM5NPyecy6EEpJHbEodB0imlGCiIhKrCtTMmDTGAkANRMJcREwrRHNIIVRJAJuIggT50kzgSmPdeFquTSou8BKpQoqjbwLXEkWpWc6A6ozOzqYA8N6Nt+/cubO7Q5PJ5PLly1nmQ1AAEBFmbmyBup8R2tz0QwfydXp6W32mbXLVh24WH2zIPV/q/leiAmEpPbKl5haMOGJaZXBMWCcWAquaqoAmkJfuGQqgKXEb0brwuZ38UkiXEjGzae0foxaRyDPPTk+Y/cMHBz97+60oIRRzAzk5eTSZDFT1l7/yS4Z+MtmtysDIjw4/vH//4Mc/fj2EgASmlcOdb3/rN0HL/Us7O+Px7Gz6ztvvDvL8/t13T89mTz/93Nf/zjdFaf/atetPPTOdl24wKKpATg3E1DP7UAn6ldh6aq6KlUO0+qG9yJ1wnWfuepOsz7BtRHEXQUNduNi9TlYH/xYibmo8W2qNbnLlbQMhmyCK+rPDYGgIaKEsCOD2z2/87J13Qwjf+c6fAkCWl+PxmIiefuqzo/Egxpjn3oyqqijLOYCiGoN5QvVcK7HTi6qm2UImauYIV1fTVhQlaED913dfffXVV199XRhtgCIYgBhabRoP7TcxtT5+n9SkHW7dDtkT/PdxAFVnmXwTynrSjT/hf0+OBpe0T2ZCiLGMVVWGECRWquqZ0cA7Ho1GIJpG45i5mFdZlrVTcMyuWVPXlWxoWFLurXALbcqyQZOpncBhcm1J5041mtXr9G1eX+LxEhCKMdZCTeY0Utgh3xTR0n8AYhbNIoA4Vz8xAULHlGfsyRCNCYjAESZrxZrEWIwmLUpEurKxNklv3bTGzACcKakkS9OaADETg4igEooQi7KaIcVYTWM1dZ6pyfoTCcRAtKrDPF8ouA0zrM99bdza+TigO7PX9SNZR7zdAqgPaX18xKF6hpzBozEaMTpmRkWsB9IU0ZCswaraPaRWw1C0Fdmkmpk5rEI1LefHGorp8WGs5jkTQswzQgK1EDQqoYBV0WZllJCHyk5ODwDmkx10NPcUdoYDLxRmMsl3y+m8ODve26EYHvmciQGZ1RjdeDi8cnoWORsFUfasFgECAmg0Rz7RuYicflg5R9tO30dg+c4/3eecx5UbAqxFri+vBcDGn9uPXvuiqqoCGy+JBPYoLTulUE4TlVjOZ1Uxi7EqZtOymjkGBBvk2SCjYc6g1WjgPKEnHHiHahKq0SBnBAMdjYdFOUeC9j7Q7s/jpihp+b/evqWvvvrqq6++nqAIAIpSnXPACAaOQQIYkaEaEqUMB1pbUu0Cp03f012hZsfcEVd8MmHhzIEr8MwMtmXxqdoFuqPFdqjjndA+b9lG8vFgbw0m1eBnHSuabQhQ3mAeswZKV/ah8fuoJVVodcKbmT08OBg4fuWVV268884go29/+9sK9PDhQwZmcs5lMcbBYJD0VJCm0coAKClDQtQAACAASURBVMAAIGbmybXDM4nDaY5Ga6aykLqpVeQdgm/AZ8wYgGpg4DyBSgjBuSzLPBHN5zHGaGZ5npdlmY52so4Yj8cAEGOsqur09NTMYigbBMgSq1BpgqyqsZjHhNDK4qwsZgiRkM9Oj4nw9LhK46aPHj50zkkVElEZQnDOJbAnIpPJ5XTqE/kGjXRtpctMP4j5gR/EIGgESGRQVcX+pd0Q7d692wbxg5+/9y//5R/leX58cjgvCjO7dOmSmRVF4ZyfTqeEroG6RFS7P6aDVhSFQ2JmRuo06Cn4khARNLbXmKb4PkJCIiJrbD8BzHuvqikc3EzJuaWLrXPtrVyxm2Ck2tL0HTQgHEQkKWBjQMdZjGJmmUOHbjAYmEZEOz0+Tm46gGqq7J1UsSWH8zz3aBpmoaiciAcoiuI0IrmRZycUyrI8uHt3Mtr5o3/xhwhMxmA0Ow1//x/8DqK98dOfvPr6I0AuJIxGk/dvf/jm2++4kP/xH/9ve/v0wgvX0cJ//Pv/bHd8CZVDqdf2rvzJ//V/i5yFeGJY5N5+67d/ZzTcHY0v+2yCNFT0yKR17gISkSmiVB5zJq+0QmLjRnC1OIBrEG6FWOuGKLTmtEuOKVCPSl/wRrYN+J1jdLkNRiZfUmtseIg0ljHLsqIo0ombx8JMsiyLIWRZhmCxqtwgu/nez06OjmKs/vv/7r9lR/P5NJSVgXzt67/qnBsMqnbFx0CRYDafdj1jmFlEsizT5g6eLrY0pps+s60V8GMHFHvI11dfffXVV19PUAYQLXUkiB3UQZDGvQgWZusbcBHi5saCYBnqtBYpy9BoGfvAFly5tvFNJgrwMaSZXfxJWzZDF978+oH6iOl9jb8GLPOjKeSuKIpYViKiSiEEdnlC2tx6lkBin0RQEvWUsDsiqsryfBd1KC/b0CCaotZhYQBKiEToCdCMGgUwgiIoaHqCMYF3BECZZ+/IzExjHTxnRmjpOeCoKpNxv5lRes9JExhjMGMzI0ZCR2zskiGmEFDtKoJoJqoJDCeqsDPsRNid0GuMKygZlqxHU+Q8qsqQZQMCPD09zZ0fjwZlNXMOiKJBBItMWoWZSEBQaG0q63k9Tngvxbi1g3h1LmEKtH8sL9eNX9vUxDcWi0szXRfkEpdZKW1epX6dlBiePE7rpDUAx0NEHA/yEEIMlXOEoGCKCN6BqBKaiUiswLzz1Db9WtvAEkLyXmWihrc1S2kBk5zJSk+hLAqgLMsGuc9NAueOmX2WlZWwy87ms2k1UzBmUq2YMpPSE+xNcg0FWTZwHELp0aqqNAtIUlUx2KiynJSiGEEEAlIHhM4N2phDAiMLqHGjTPBxsQEb8Ng61dY9C92VpotvHDpeL+djuYvc7W3TjRIRRSQtx8znUwLI8kEIgQikKtnxaDjIMkeg8/mpxJAPnEpgggpC4mOjiKo0EC5Rpgsbp5VDmq65laMBF57lq1ea+i/vvvrqq6+++rp4B5BQgXVMLZEAwbTung3BkBAV1vm8rk3F+RBo/eclBq/2KFmJCbNtfZVB13DiYyOrxzdbHwXmwRO6EWx76RTTbJ0cYhEZDAbejb7whS+OhgONFRFF0Sx3yX9FVEyVDADJuDbSQXRIRlQTsBbFDIm4HXJrQpCtNd9v998xAyKCasouR0C0mv8FMIkqQVVjjDFGBJ7NT1oJZX2BLZbwa7ojPVlV8zw3sxBC+mvNO6EhgaN69M4hekJyXNVUiaTAwTbEzxq6IFkCqooigC1eOkE+ADBTpiUs1EGJaIaO2Dk3HgwRYojFwYM7k538R6/98Ojo4OT0qKymABBDWRaFqqmmpERLzGQSrjbYEk1bxaw5dNQ4Ii2pSTdpNRG28jbLTN2qsLAb+rcssOy+5UUCC1K6wOpH0jAkUZI4WoyRRBCtUjGVwSAjlA9//v7JyRGSmAkSvPz5F3d2R032ICWmEBFVQQAY0aimg4mI2RMzi0kaUtVIjC9+9nnH+e7OpWwwjKJ7ezvGbrSze/nyNfTZa6/9jc+H9x48ePutd32Iv/4bX90d+1/58suMcP/Ow8kgf/DgwdGjA0aYTGA42h2Pn7p+/WqQuLP3vM9dnufoGNOgGDpDRiUwUkFH5h0YBAAAyNtDtR5Ks55pDptEtit4byOuaz8CF9Horofvbbsq1nnIjSzZMie5+Ncsy8qyVNUYqxhjPvCA6jMmgOl0WpXxT/7yzy2Gn3/w/sOHD0IsTaNztLs3vnb9EjNPJgMiEptpbcOk7aFodZsAkKx1EVKcO67v7TkJJevHp4d8ffXVV1999fUEpQAh6sYJt8fGkp+DaPBxz1xpeCBZPIB1WqJtEBUWOtMVomZLo6xw0Yzjcx7Bc3bo3Ablo+M+E0C0xvs00WlkwOwsywl1PB5fvnwllmVZzBDQZR4RTVEsqkjy08idByAzr6CAbWKBtvueJFfdTnT9XTMzGIkBqgIAJTGgGppYDAFVYqExghFzMLMylqntY+YYY/JT6XalCdq1MEAkJCFowmaMCKTOuWZSTtsIA0KLoVaKooERcYc6W+ovQQEsQb5Gp9qacG7omM2snJVENJ1OM3aTcQ7IpyfTeXFydHj249f++sHBHQCYnpyKGCLuDHdETBOZpWCKlIIO2bWvaGhN10tIzUhkV2OMWy4eW/BvK76dLS7p2rp0BNPbUCKuzJ4hJhoPALQb1NaGpKXTwVpOxmNmClVglvn0+L2fvXk2PU7CP0A9PPzlp5++Tt6JiCkqQmJ+U86iw2QKlJZ42CVMCKAAjDjKR4j4zDPPMLnLV6/sTPbFIAjMi3jl8vXPvQhA/OZP3nCZPz4+/uDGexlN/95v/2efffrFlz77Uu74p2+8djg/nJ4d/PjH32Vnv/Eb3wIb7e5ee+mlr4RKy3zCnMigKCQIaiCgCMYgyRnJsVcEUwtRVg4atiLq8w2r1mHethvLBdMXPylnrI0sonYySBXAkBM7H2dzZjYTR7S3vweg0+l0PBl5R8Vcz87O/vI7f5b77IMPbv7s3beHw/zlL34hy5xzdPXa5cQMq8W0ABQ13caFgYgYG6YdrY58ROTuLXlFZb317be3wfpNUQ/5+uqrr7766uvCeM8AMCU0LHKZGEDrdXkFoDqUD4GeBLp0w+7ORT6L6K4li7ntXcsGC/LHQTDSjkbOmpa6iYBvY+UTn/aR5aEb4+nPx3uPRYNYI1YCAKs1npAIJcfeuYyZY6KnAKsYmRnNFCRZNyKhmtQoKx3MupOlmkyqXSuaZstoc8cloqgmYEYMQAyOaqsSMzOLoApgSAmeaSvo6oYsr/vLt94naTfMkJNPJAGzE1FEaeCuIQATAZFqBAACFFUQTuQhESEZMSAZgAkIgCJCjDFNECUOamVGa+VCynPPgDFWSFJWM8emGsr5mfc4yJkQRGQyGleVzqbF4elJsoYxBSNTVeey9BJd5JwCJxoHjHTFWRe5YZOThpsgxEeubS6Ri+G9NVqlNbYxQxEh4kE+9JBNZ0eZ4yxnR7Iz8Xu72enpzDm3M8mqqnLJRtZIYv0BNAUzTLawCmmStqZb60gAAQBD4KgYY+VdBoTI5DLO3KA4mgJxqGw2jSLlC599/nR6otV86MFlZlaGEABoPgugSAZVOZ3sZLP5aRXnTChGopkfDEtEQxALBoAKVAdAEgADIhgBotawlzZhLQLQrajswnHtKzEYK8D+4ud6S8Ti6rIFLLO7K3hVwdCgk/dQX6LOOecpBC3LOaIMR4PBMNcYjs5ONZaqYZD5UM0d22DoTSqQKlYVu2GMlffOORQBQE7YDg0BUBEAySGpSpM+iYBGBogszbFdMRlKs3yb1tpWSNGe5eurr7766quvJ6wYI2RZ+h5FbcGGLn3NbgdvG0ECLfBVF2tBE+vdfpe3Wk1tw9A74G3B9XVaHGM4z3VzA2DBhBps4ZkBq94wTaQZLktP8UkX3Tdu/KPhPV6cjWaXFA0NkUMs57PpzZs37354G00u7e1SPiiqkhtUw8lDAbEs52mwCqw2zCREBaY6ZpHA0rQVApiabtSDRYmpbUYAJHaEzOAIc+8y78BEgU0aYRtQa1mRrq701xTLDusZ1uYADJEZEgmppqYCVo/mIQA459gYEQOCJaBFZCLBYpRKLQ6yvGUCu+q1Nordaj0qbsNUiDjKshDCaDwg1L95/a+Pjx89PPjwle/+ObNNZ2dEND+bPTw8lshEDEYiKc6BwMisMTdtTHGIyHDxTlWNbEMUmy1nwEEjzkRYimvYot7cSoyc/2BCdm3rv2xlhKqAiN750Wg0zLi6f4Qs9+/d/zf/z7/SWHpHVVXs7e0++8yV4TDf390bDYaiCEBATlTFlMEQGdEAyNTA0BRB0cxIDdTQMRMNh3tRwrWnnzMILsuEoCyLh4fHo+EeQpa5wbQ8vfH2u4DVN7/1jW//1n9umQ79+M7P7/+vf/SHqKJxPj05+PwXnv/H/+T3Ee36088xDUPwZYCimPLuLhEAeCRHhJ4dswOgUCWBsRlCFDNDM97yEaTkcLNxjWDbEV7P/9j2WxvBHm4ZVF7f8opGdGV/1hn75saaJNBsnbuLqsaow2E+GefT6ZmE6vDw8C/+8s/Rqu985zuvvfrq3u54OBxevbz/7/3WtweDLMQyhHKyM54VBZJmWVZUcwbfuPCmu0paLJJ6ZcOgvWrXE0eWE0RWp/u63xRt9ZCvr7766quvvp6sOqMXtTiyme6CJrmvNuh4UuSz9HMHy637WJLV/UD6sxMDv6lB3xpsff7+NGljuBV0mS2m8loQCE+utvpEpgox2WgCKJkpQopBQ0iclWNP6Ji9CTA5qXWExoyOGAgJyCwFY6cptYjm08lkAGLqWvOfTy5hra00QyA0RDLTlJ5sZmQGKTfQGABUUzadtXLBLhBqAqA7wE8BjMhI67cLqiJidRocprYbUjeJKiHGBCAX2zRQVWqy1FKgBKBhx76lPaRthsR6Vy0aiI3JBoM8hMKkNAuIEiUMM29mFXPGA2QXA4SoKlrbVNQdNjUjbU1R6lxNVaUmh5YOcTeKHVveD88xNMLlCbG2S1bYNF228bpNYK8bU9HdZvp/xx4RQwg5VwaVCQxyGGQ4jwEJTcv57MQxGAA7IiIEZ+AQORF6qgqEhGxWWIdiRwNAQkRGcs4dzmdqUYE4yxPAZ+/HOzvV3GJUEBjlo9msApEwOynPjiq3k+0jcjGclCDx8OFBPnZlKZ73FNzpMeUDJA/k42BAgUJi80wZwQM5UzITAjVnACCKMRJghkhsAiDbDvvGYblznrzyzK2K8cdPQW940fVL9yKzfItnrk0bAgAxiEhVVZPxMH1AhqNcJDBE05hlvLu3U0xnZrKzM1aLRRmQQDWqRRGMiuzQmpFNhKTnRFBTMBNpUkAJQa12C7NlZq/7lpdmIJtrHlaWPHrI11dfffXVV19PCPnSBN32HgYAyRJXtgHVnI+GVlQ5a0NuGwOmF84HG4fiFpNQuNKWbdkHwHVOr/vzyga7TJ09ifjqk63FiNpSdDM45+bTqDHMZjPV5J9JAugyD2opMY8oOeeL994Mk7Ky2TA1M5NmpiuRgV2I2/aUSS8KwMnnR1VFg0I1n8+LYkYWTARQCSFlPACYmZglqCnJeLMWZC7b95kZWI5qKgbW6B/RIWIMgqCA0cxiFERwSOIohGBmjgiaUAEm7rJ5XX3vCt5bbzG7/xRjUIvv37xVVcUbb/44VvOT04OinJNpiOV8VpZlPDsrHA8RMu/ypgVn6MS+qwBxc+kmYa6amYlKUhHiFmrOGpbPzJA2fx63tMiNbm5TZMoGIfTqZ20x7Jden5mZXIxxPi+PHx0cHNy/++EthBClHI0z72B3Z4iIOzvj07OyLMtYVUgEuDQHWHfqyQFqU5ScJx6MdtTCeLIHGI5Oj46ns+lZcfDglHF858792x/cJrB/8o9/17nqqet7g8xXOnnttZ+U81vk5ujk5S89n9Hk+uXP5P5SVL8zuSQYDStyIYQp5yM0MiVTD+ZVSEXRVC0k5yEDVGNET+RBpmBk21HfOSAQtnu6rDNvH/1WsAngPWnZ8q1YMQnA0xCsnRwdHz56cOPGz27d/iCWxWuvvea9zefTZ599BhGef/7ZS5d2T8+ORcLe3p6aVFXhPQPAfD4fDnORlGqICkad0Tu1xpur+ZbZGIaxcgxXMuXXD28P+frqq6+++vqUAbI5mAI5AG6WP12t+KsNHbG143jSb0EyrSKZH1bqWCGPwGhCCR0wK7ACAChD8JGFATpJ6J04h/r7uNPPJEO2FtQhrCO3etysfrB1M1x72obdpvUQ7UTfLY3TLZ4gutQ9GIABLyL1GkUgLr2h2jzjXOsX0ScjHLkDeDqaPVh6/aYKVQBgJERgj2RgJikFAU0z7yaTyeHhoRpUikrABuwcESGgKRCi91nD4jGQKVplESwagAA7cg4zAEYBUHMISBqhUA0ARMaoDozRqMD5eLRTiSIyGuSOZqdTjGdWnBWH9x3bYJiHIJgPgrpohlIy1tjSREKMAMDkAdIskXbxWKUVpOQEAkQETs4lwUgqicn4QYSIKCJUOjYcGtJZBCM0NRu6ucU882Uoh1lexOhpIDGqAitlWYlqA/YjPxB1RB7Qz4tiMBh4z/PZdDKZxLIq5sVkMiGdPzy4/96bryLIB2+9PpufxhhZAdkfn0znhZUBi8gym1+9OjawoSeHRmCOfBCJQbMsixjMTNOokiQc5Qlx5OuZxqASICIiuGaeqqZJCQxiLXZVQ0Z0yB7QqSEgkUsaOfWeAFWjAIBqcM7FNERlpgpGlBpu12RjAABAAKz9e+YS8nyoairgfWaGGuuc+oHPsiybz84GE2/Mt2/epOzgR69+//TwkXdw/fK+Sry6s8+ZZ5eHEJgJ0RQVLTpyYHHAIpknyIIBUzlwswxjjgWbGkPhSsBoyAoObeTskF2WwYj98PZx9eG9AwV38BBUT+8dHt28f0di8dVvfXNvMjybnpycnV6p3vurH/7pzuXx3pVL4NxXv/oVQRyOdg0Lh3AKJ2hDhAnbVZc5kzNVZUY/QIAYQlBVIiL2AGAKhEBOAGZgoAQbJ+7aFYoWt6Qb00pkS82V2aaATjNojVuX8Xa7HtGR1GoXorfTsGZGnbWndv6zYehTqqQBgCU2vD71NbuOVoewF8UU0TBzqnFnZ+f05Mh5P8h8CDFz/NM3bxLRX//V91999VXn3M2bNx0evfDCC88+fXVnZ4IEMcbcZTFSFUpEZMrSfObIDTEip11NHkXQ4bq549tkaEZm5lOepIFpfZjSE7z39d1/ZXwAV74grId8ffXVV199fbpKANglLV6tqwOQqI4d4JIV5UfmoTq+7qC4lqK+gkCxg/rO3+x5z/u4rnRbDfSgpi2WIWI3/HpzxvE5jnznrM1fPEn5ce9i1ZwAGjqoXRevfTc6otuVPxcRCE1020LHWE/vLI5+jKIMyEQIpAQmqhFM0KVYZARBQ2AkRoc0QMcZO1GryiIKRJlfmuQnD2eDYQax8IQRBE1QDcW4a4pp1MgVm9gPpFrcBWAAVGt9gRs/CTMFM24oVwIA0DQblMm0BsmEqKgABmogGOYYyswNnEpOmaCm3ldDNOIYyhCCgjpmSqNHxUw1I6KqqhBkd3c39c7e+zzPy2KaksoAgIhFasPA5EFqLE2UtjapEgmmimhoqEtY/FlnBHYZ7LTgkggwZEhvZQEJgFABzUxFVLWZv+qK99bpcewQ3QoAIvVFg4iE6SywmYzHOyLCTCpSFAWzJ0QiVtUQgve8t7cjEsGESAFsNBoVZ6ehnFZV5R03YR7pjJpi92JurHqazPH0F1iaN0NVNVARyYdZVcYsd0qQZZlGcZmLoRyNRqEs2eJkPJQwBaOMtGJxOUznZ2ObsBsE0BB9PhgBjhEdQo7AAIYkgAFQNtJH2yLgPrJ/5opbz7ZbwUaqKtkXrQytrdDsK8rk9b1KMl0ihAS+oT7uMUbPLrFwWH8GYTKZzOfzNGZ5fHTEjABwdna2szMOZRViOcw8gOa5L8q5SiUoNanuXLraQwhPmvwOm3ILuxLlbRzp+dVDvr766quvvj5VFTljYgUIAgDgOPW/DhDACLBWZdJHBntbvqYVwC2nNGCHntuM5nBB9HVzpNe6K10bOvpYeG/7zBK2RhqwNkBodp6VQneK75xGhJ5wqtBsW29k7ahhu5NMBG2YXCeZr51vrBtEg+6sS1rdrwf4EKhOx0Zsc9ATNVAHkospqFFy6zFCJjRkVDMi/n/Ze9deSbLsOmztvc+JiMy8j6rqxzRnesiRbNm0ZBL2B8MwbH2x/4AA/0DDhgUBEmT4gyULsA2ZGIiiSNEiZ9ic4ZAz3TPTPd1d3fW69+Yj4py9tz+ciMjI161bzR5+aOZGo7puVt7MyHjlXmetvRaJQIjYwF2Xs6pDc1537ebf/7vvv/zil+9cNeRdJHv7reury1k1XziCujMP/G2v7+JDgD00spZKc87DRFkPFnRUdPXnkjkATjfDbuSys8yzmUvwbgORtF4tfWPr9Tptkpldfu8/Za5CCCxExgKAUNU1kVd1ZBTHyLhpV9///veXL59+9qtPPvjhn1xeNG5ZhDab9svnz7LSy5u7rJCqjjE2TbO4mBUjnP40EAQOVnIOxqPgPrAxPkX1PW4nApwdTAQCM5P31FHRQxY1cq+T7BMVBKTDIS7iXAK4d73fXqtmxL1VDFm/oNNra82B9d0qpXR5cR1CcM/Sa3H1ajEHGbllbX/0wZ/96tNf/uAHf3p5mesqvPutt2fVb7zz5LGnBNi6SxgHIyEOdneCY1B19njeyxCj2q4NiXqxOLWXy1dE9E//+T9brbtsvFp3mul3fud3iOjdty4r/jZ5++FfffCX3XJ59/LFi+fN+vk/+h//UTVbPHrrXUW8evT23WaTjQBxEu73sYJaEBOF6dToKYz3RjDj6B1jOwnprwc8ByNq+1huYmO7BX6Fnzy6MT1q4rKaYt6DbdR1hYHlc03lL9ZSCKEKMYRZ1u7Z08/ni9n3v/97f/mTH282q3/9//zf83kjIleXi4uLi//+f/jvPC+bpsk5qaq5ljWRErtyOF93T2LhHt47Gkt4mBx4zyLa2bHzXOc617nO9U0rZUnAuvWuzcxcVRIDai4xx0UdadhSCF8B9vk9bJzhOJg8xfUVHon8VCNlv6a91LcRBw3EnsH3vgvM6ZX+yTjfcUP/r7qhNgC8bdLUdufRDuoTgvOWLHIYiAPzaBAyfIRxHoaHw+XlGMlAMJV5vwL5ipdmJWX5380znIWYgoQg5sldgRLKwUVQtVhcd93GyVQ16zJQZt7MZtRubt996xK5m1cBAGvX6ipnq2eLHhEXRxYfjzvDQTRlLzwMyJVAIBiZu5obHDxMmbqrmcG94bUbeVHjOrm7ajbL4u66ESDritwdG6Hs7Dm1QQiaXTNLYGYS2mxWKXddaqsgzDy7uGiaJqVU11LVgZnX63VdhULymXJV1VWVfcA5bprzBi4cBDAiZ2YmSYXgYnb3HmMXuZ87kZD5aMpPPYPbxwBMT63Cbeo4mDcYX/TnM9PWoWawy5ic3jQsZKgCIuJOXsTJZiVo3l2aumLqmCXnTA7AYLmq63azvLxa5K6NgUApsF5d1Oqb+fyqqWp3TW0HU8BEpKwgsPMQ70HFtvTINT+i+JEABZzg7pfXi5SyQeeX8+fPbpjQprUgC/OiwkY6Qk7rZ02FHLtZ3ARcvLhbzr16+73Lts3Pni+biytyJxIncmiBvv0KAo44uO5FRB69rk9NWr72/nP/8tCpmbQR1E0nIfdg6j3uSkbmcLZyIAupW85bNbUx/4MYcK9lFqOklMmd4GbG8NRtVBN5ns1i1y6fPHlcN7xav2i7RcXUdZ2Z1nVVPH6nyHNYvnnN591zqT2Vv3c0duI05Dvbt5zrXOc617m+WZWAZYfbu03X5hBC2KCp4+PLEEdiqP+u5wm0eXC5T8b54bsDFLsZdXyI+lBSuQ/f9EiIu53uhL6e6OF77AonboRbOLdr/QK8fr2fTkHco3v2nof7Nxp8Fne7up1toyFe4ugnHVOJD3fFWHoqa49MQEyQ4sHZQ1xXcwpiBs+eLUXhyJQ7vbu5Jc5dvn329BfavVqvns5riPmTq4vV8pZgzMzsCwleQYdpvf6Eot4XHhO/9cHfBc5Ck1zI3mnGmcgBkgJKDGZwh1Ds+bMhS00ym8NdmYnJzDI0q7bFU/Ri3kiczZq6qQJYHKYpLRbzrpOU2rquzfPNzcuqap48eXL3cvXo0fX73/22ayZY13XrdRvC7XrVrjdtSioV5vN5JTxfzOpYle7X3bOpcG/XKUMcPIFBU88hd3cucYGgkRHv0ywMIJeBADEzkAzKXHanotYVElCJlQeDCVxiNtA/oYSdbINPHN4nBxZ8KIGJui4Rcc7ZslZVFZg7t6YOK92sli8+/PBnUfzzz37+4vmXl5cxxLcuFzMiF6CZ1WS+2WxUM8WaOcAZzAYG2AjuvZAYPLXK6ZPZB3q5h7zM/Or2FsDlo0tL9pvvvwejEMJ3vvW4a1fezvMqMFkTtIkeLuTdx99h+9Y77/6dxdWjVomlms2vWlVmcQY5gQKsEJvcLyDsGoHs4bcHwrOH3Uf9FDI8CBvAXkDlGGcy/riHUe95R3cf8gbhBHhvaMTMbduWi04m8ZjQnDS/fPXcXW9evfjRj/58tb75xYc/u1u+Wq9ufvO73267pTCurprF4q0YuZK6TI+HEFJKOXcppT5txbf2P734+gRgfuBi2f0H5eDxM+Q717nOda5zfbMqA2roMrID5l2X3PXq4iLufwPa0e7/9TWsKff/oYjqRg/A10zdjcDv4Bt6/CK3o9/upaHHV8GpDwVkp5SZh6F5R9MaDh4/ZiTjdBJKH29cdvMJyEfGb+zTh4k26JhkRcRuW4RsRxsjghOcmMjhkoPzVAAAIABJREFUu9aOg8zStiBeu8QSQqxiiORUjPXVTOFN1bjlNndQZ3CMkcwFpNo9/fSjX370QRN1Vtss8PXs6slbV/M6LGZ1MZBwqAPEcdiv0ywBJ8gAd82dJ61teY4BgEhh8ZiJ+pUCM2N3gmuyesjYEyoJ9ZLJ42p5l5XEaaMgJwuVkRLi4+vrEJvFYlZXQSFZ3dVubm5ilDJ9V1VV5uyuVRUuF3NN3dXVReyhUff0i2ebNtWzi4XTatNVdVgsZlG4rmMVB2WpmaUWgdVsD7pPl0vGjlYA5wBYWVMZZZB8kNBA2ywF2j6lhGn37G5JxdiyaNid5bMeQoCIhAOLCEeJFTOntgN7YCZCFSWn9XwWPvvVZz/8wR+Zdm27dOh/9L3vxUqqqrLUQXOfmuguHACUSdBJZhoTEcuA+oYTnokJbL1baQ/7mZiZLy7m67v19eU8Sowc33v3W1WIdzcv3373uonrgLfcNotGzNsnjy//47/7d27v3p9fXlV1E5qqy3mjrZlJrMFcAkScmTzCmJgdm0Nhp5m9Edg7aiN5CCCHhEnfgz17q057eRhH0c5hysL9w8YcZHyVskIgIiLStq2qCjk4hBCZGWBWctcvPv/s1c2L1e3tP/nH//Pjx9cvX3x5t3z56NH13//P/h7xtQgANFUoU3yqycyKmLOKNchVdX91EAbIPatvD0HUR3/rniN1hnznOte5znWub1QRUFWoq2oq5/MpXNp6mPGbs3wKyOGibGkdzSGAEcqElbmfQlYngN9+6vRui0Bf7166p4c7OmRzUtXp+xmEo8f4McR7yrPh5B5HHwvhO/h8jKfHbtry0O8ddoQ4vfy/IxQUGU6bXk9VhoVYCWAzMxhsTEUn5tBlNXPmHoWm1AZj127R0DyQoN2sbi7nYqllqjV1IVRwFgmq2VQdCrYeCewAfnEodr1nytiee4kctHHXSXE/dHXXYXYNAJLUReLqTuzsUDcxN6kadcvWdQYzV3UzUH/GmmtKKRETnEUEIBFJub27a6uqms1m5dSNdaibGGNk0Gq1cieRGEK9Wm3aNqkqEEIIwl4cHEMIUjEL5UFBJ3LY+PbJgXAvUfaF9rLi+OJc4uB4wouxCzOceDJuyoPVh46n+4Cs2B0TNWBvlugEc3Uf97YYGE5mDjW3LqU0byozbep4eXH18vkXDGLKi3lcL9cqmnOb8vJuqdeXF01dB6kKBOUYhGWYwAxOAia4gBjE05NwmsRIRGCZXndG6JbtrG5IjaCPrq/qoOvVq4tZXN99kTav4JusbduuQxThOmWW6rKZX98ubxYxOnGb2/l8rgYqe2uwMWYiIrExKGIiLDyqvbwHopwi2Pcutz3Id/RKPH5rmii097xb9sjAo1f64ZMLpnX3XrUrvRTTs5oluNd1XUV33UjQpg5BIMEX89nV5QxkUG1mc7OcUisippmIqqoa3yt1mfnoF83JW/oe8L6fQT3EuqeA3xnynetc5zrXub5RJQAzYsDGE5yFlIl3gAZ9VbyH4g/v/fyUU8/yMUbK4RBZ+GmUZdtc9Z2wu78BVHy81RhBHL9+12ybLfKj+O1o18XEJxoXPKCtGRwrTwNyLw1zoe0cYDv9fCJnGI2TU6W7ijFO2ywuSlGmGGsY5WxqLYxEJIQgIRp0uV4Lo6qqQKQ5t90mmP3gD//Nun0+m+e5gEP87rffrUPUTa6qRjO1WZU8ZyuDg+i1lwYvmER7ML3DPfYwSTUBGLwgvESEObmququ7u6m7lV/qyM3McjEcMctquVPtunapuZVAXbeZ1fW8aaqqEpHHjx8zS9M0zFyeru5SxZxzjLGqKrOcUqpDXCwW4jmItN/5zmw2u7tZ5myf/OrTUDWNOMWqdru8XLzzzlvEdjGvAlOMIcYoIubOzAIPIZi7l1nXISbeTXuDEysDuLvWkZBpLDW7FF9Q9Yl9C5iIiShnK4O0JcAQ2/T5nn8DtumUzIySDk/kVnYc3DVAiej6cvH48aMvv/j86eeffPKL1R/94e9/9tknVxcNi18s6uvrx3Udr64XmkJVVaZqXdeaCiilpJalbpyYIEQy2pkWUUDRDJTVBHMH9Ru/1+67+5PLRznn/+a/+q8ZeXn36q9+8uP5LN5pZ5ree++9/+K//AdE9P7776vZfH5RVdVNWph4NV84RGKYx4YowPPAYztgXFJASLG1ktrSa/dPiOH0+Nz92etTyHfKTWqP6BtB+/hGU2h0CClPIaWcrM8/BxW8p1CCzpt5CBJZVPXu7u7ly5e3t7f/7J/8T2b29OnTly+fs+A33//uy5fP//N/8Pdns7i6u2licJe2bWd1FSW0baum5X21xKRM+NuH197nuh9yjzLXM8t3rnOd61zn+ttVFRygtxey4FmbknCcN3XNGEwbCt9HTvejh1MwgWdRVNXZuDhEDjKzwtC4w60IBg8wJY2gcR90GQ1k1g4fNRUs8TC0RiOy/brAHvdm98AAOx3+wO6NCG9EP55Gg/6QXwMNpOrkA03sWxgA1LyoNhky5CabZqZQ2qPi0sFb33MuFFhv+zFsD00X2h1MlVo2NSYOEpjFjdUNzEIsBGhWz5bT3csXnlYNrx3rmVuMRJCaWAyhnrXJCBWFWgFIdKi79RJN75MDMIQ09hY7/TnWm09iIkoUInODmZL19o8lo3140kza2+VdHau0aS1bE2W1viFk8ZTyyrM9qWPO68t5FLYSRxZjHWOlqlmdufKh4VZVEQohqGrOCCFY5yCeX15q0lg1ThqqmRqcmSQEgJirpg6BnLLBiVhVLXiMUc1IetZ0GMYb5smKnwYxMY0XhYOGNI1JNz9cZD4Zsh1l10QkwjmrubKEwfWzl0n3wQ99U16uYDY3ZslJQ5CsPSCc16HrOu02Xz79ZLW8efHlp0xmeX0xC26bq0dXIoiR61rclShqzgJQCO6uqkziwsTBHdnNS9iAiZkVgg3sRBRCYHYomak7mIKZg8jKno/EzH6ngZxS17bLdvmqqd1tNZtXRM3soqqaGVFEuHal5Av3ykOrZFLV5uIaCIFMyCu4OSkoE2ViBdTJRS6nTGOJ3BDZETXcD+Qe+IStFPPYa+5ZSU3/LIEWqrolQvcw5IScHG+e04QDMwMFVe1fAMXA18nhKaeUbtZrAL/4xc+Xy9WrVy/VbjVnopWE7vr62n19ddWQdeyhqZucEhPFUJmxmwGhUMujX+jUOHS6MXuf9JClPITTUxOd6fMPjUmPLs+dHTvPda5znetc37SK1hFxxdIsKkM9yDmdJ3yb//WsMCsJqcdjR1ubHokYtoAB40QcbfENTbPF/RCXjcDPh1+nSRbCfeDoAOmd7MPkIOoAPes44M5CvdzrrfcGmzL5J9/1LD/6RJ3ukdIhUWnp+djHtCleLRNQ5P2OPugst4wByDCs/A/JbMxb0Z26e1ZiiYEjmccYQwiafbPZcOAoxGSru5eW1k8/++Tp55/M0g0jLyq6mlXX19cwrTk62FwMYg6FwokYREIc2LvJh+IBYpUmT4cttoHrQBFKkrsOWlA3tZwHOq/gVXX3Roy7pelG29a7nDt4u4RneAqWmfmiqQmz6+vLWbNglvl8QVyBI0GcWELFJBB21xJgMLSbYIZJBVEJNUhBgaLXs1moa0gQODMuLhaPn7wdBKlbOZRFmEIZngL3AlrV8oJl6I6H6UwwVyPKNepnZMcGl4gYMm2gx7afaNgnzoDHGEviZc7Z3SOLiDAmsYETqWFVzVJKBUwEhpnWdR0lXT6e//Ef/eHL589SXv/kxx/EwE8eX733rcdV4OtHF8X90l3JGSVhuxxb04JdzSASOQTOzBzGmcM+c8+dmSmIkAGk6jmpmBE4xKBOgJanta9umPGzH//Y2UI0YojIf/sP/6GB5xfXzey6S7xYvLVcZ7fYdqTyIsyicMzJzDLBhZ2oWMLa5C7YY5+HQLs91PHA8IbjhpMnQl9OMYdT+DQat5wSnBdM2HulDnCRiJilipWZFQk0wWKIcIXzl1989nu/93uq6Q/+4A+ePn0aQnj7ibr7O28/+u777wCYz+cEzjnntAE4hljukDn1jrDOOUgsyyIDNC0rTbb/0Ri05Zx3IK6rHe6NqQQaB8LUU0hv+uMZ8p3rXOc617m+UUXk6CVbzDx8TZqC+WuYiCODSwjBtV+jJqL7HVtG1o583+NktDIh353hoj2pEtER3u9rqCneG4m0g/ZrJ3rha0F8wENfcxes0pFdNDE1GRudwaljy+vstYPbcaASxzZOcPE2Bs7JeGL+qQYCiRQZpqq6OSSQWVbt3n5ygUwyq149S93muacXbz9+IgyCCaJIRCaIuEEBI3fyYiVSXt96J9LiOGKTvaT9WQdg4LhYxN0K6VVaydK/BpGSfzACHjMzT849UaMwWKF0cs7dJMWP1dm4MucQZwYGKJubAhEYZWZe+KheAExUHEzZiYUJQUBKEh1oU8ciIAETx4rZtIUmHa/H0XB0oD56tq6IcafnoZkp+nyF4iA67hpjjN6qwxDflBVx90xEGLLXSlBhccFxGLZ+SOxu7lzXtWqyrDGEYskUgrjmi8tolmYNtw1vnq2bWuAm0NxtyCWlWkScSEIMMXYtCuojEHFwV2Yr6wvTk7CnK49NnRlAzMyhnBjEREHM03q9Frasqes2be4urmbEsTM1rtWx7ii7JnUOZhaJAggil7Dg5MQuyEAa1qDG5EMiDURCTv7mVlaHNir3gz0/puS8X7i49/fp/N4hGThFUFNF6EgOF1FxkUAHlnoWzYxg7LzZLMmzkIVK5rNK85oQitUrM0Qo55xSYubcZSISKYEfxRp3eHEyYkzSTce7E49Oy4Mn60le9P6RPNwbX3HyyeeQhnOd61znOtc3EvYRCCBz7W3xtuqX0iX3+O/NexwAiDGSliGQIckNDpAOSKQ8MrWbL/4QU+C396o77ZbTUfjn22yAk6nop/ouAF8XUPxKB2TcDn8IIJx8+iNGEYPa0cdnDGNgW5npYNsIYux5oA4tGIo9/VZwxdOe0gq3ObTmShQNbgAx1HJqVUSqKrohZ3357PP/91//C0t3s5pFclPx5ZNGjCMkhIqMUlJTAjsYRF54p20EGzCcArbb/I/WsuawEtaQu3ZqTO+u5G5mnWV3d7Wy4YXWELa27QTuqdPcChuJw33x6FJECHz5+IlamF08mi8euxM4kJODs0Ed5gR366PBjc2JhMBEQkQhVKGyGGt3JzNWSAwkXFdVVVUU5PLy6tHjx0wOeOo23kNVn5yrzswo5izsvXE+emjoRjZ64ZZLmmigNbhErpeAtSJ0LmLX0bHTzFhg6mYZ8CDCzO6aVQ25T+R2cSdTdvd2k8wzcxARVwtBROizzz77v/6Pf0Xs67slPFUxfO+33hf440dXBWCHOmi2TnNWVR3mzUqLTyCwK1G5Zo229BQUNsycumc3VTU2AUREQiisjqoKcwghd91yefvJj/80NtV3v/ebs8X88TtP3vv2bxghVk2IjYLcQsggDiEIUXBxkku1ZJ6YQaHkNyoxi5MbAQEu8AAENwa3eDC/t/fIKbfMU6LQoz6cD0GYh5BvD0ZO33ovsq84czJL13VwVbO27e5ub55/+VQ1/eP/9X9Z3r764svPm6Z69OjR7/7ub1dVpfklEc1ms6K8JRIza2Z16vIYWljWaESqEIKR55y71IYQReJILY4f+uCW7nufzn0bGrs3yTldNXgtLNxHj+eQhnOd61znOtc3rMzQh2yDADE3Lk6OY78/Orh/VewSgpQUX3c33rbn8rpmpe9cj2ayn4ptGIa5qM80OxqQ8KDmae9p7Bg6zr+eeQzZa3AedjW1b1LHd2kvjt0KXB1bVDDpovyol+DYNcrA6BVkONAFPtkb5vDeKEUYpv2cnZvDHEQMJtusN3XQWUXJddaAycGKoIRQ0cxROZAVmrNU5OQgJZQVA3NzmDnqHbBHozO+9YCVHIXx610oe0/OMqFqru5WhWhmxloYrRJZkdLaLLurI7l35B7F4a7ailRDlh1ldQOZwYkBMrCjZP2xGplr8dCcimEBOAI8ONjhxEwwMGU3qGY3MVL3ECpCdodmJ5I951UzEwmlG+7ZD2eGg6BDCjkRHVLCXq6kweiGJuN8JZev7CnridBpY21m5lx2oBQkVi4HSxpiCIFz6oriMlZxtb6BbxgSg6+W6/ns8nJRr+5u3dXc1JBzNrgRM0UmUSrpGuTEQ5q84nCByRwMwHiSAmfoSSVmLsZBI4wpM2xKm3a1buaz2/WqSddGTTNfqHObkQ0AsbM7BaEYmYjaTFnd3ZgpEBvMdfRmYvRpjVwUxQ+Jg/M3uU3cE76HA2HnKQBziiScTnWOf5b5wz0E2HPjzCEEZu5yl1I7ayrPykJVFbpuw2Tr1c3d8iWxpbxhUdV2tV7NGynaY7PyyllVA8swSWiAlVOXGcx9oqaahYnn0O6C4xQY7ytjxynWh6A4vEl4BvEZ8p3rXOc617m+WeVE7r0HeiFP1J1oKhEsKjr+yhhHpMCnB3U8h0uzU9S3/b4HHQWB23fxnf8fzb96LfA7OvpyfwrfV4aCDxzyeQDEPvlPvjsAOW2U+Bg4PqRGh0iHXnrnAAlTb/yYpzGIzDCQwcgsBoohurvlTerazz/7mGy5vHtBvrSmvryqO2FFgrFV1LVJqCkCU4MDyVRBmWFQQm9fEvYADQompBGuGKBD81qw+rb9ZRBAatnVCrNhpjknVyXK4grr4GqUBVYJQFrHqmoELrMmdsoxSh1DIhDYmJkCcwAJOLgWDaoVwwtmcutH7DRbNi2LLKObYvEclRiYmYOEuhIPQaoUEtOYgk3MZDakY6NYB/mgw5wmwg1p9CUoEeTsXDScRFO+ZNo3l6vJoXASYWZxqKuaGTsGl86Re+FABEFViQiZa05JBD//5c+Z8ez5F/AM97qRGC6vLuZCqJuqCiJSZbeclEkAdnBO4FD44jEvBDsbRpMfufi20DDa109ylvNUVUs2hru3bWs5hyq+9/47qj6/uO5MHj/+VnLZ3HYXV49ZYrCiQ1bNnWlrmdzd4wyUmCDgHtw6w4WcMMyOOgyUHrICdgrvvekU31d4kf56UN1zK5kGNkyVnNN9XgDz1vZTALKc088//PDu5tVmdfOjP/+gqkIMuLqYzRtpZtXFombxGGsmyTmTsJSkFmbhIByA3N88h+FT85RyLkB9HCDcFZiMGsvhHsV8yNeNZ++p/bMH+R5yUMprniHfuc51rnOd6xtVzNEcA8zDQOOMBuQ+pOIafSWejx3jl7j/9XIVdhewXwNydo08/9p7yY+/+ECaaWlDx/e7h0h8bc/xtWC/Qxx4JCAeY9tne7HyRwmHETJMPBW8kA992oGP2KK0buaqDoiEOoaUUrtev7p58cuPPwroqpoXzcXVIlxdNr6YBatswwTpska2wMEBp2TuhmzaMZzVezbHDkneIglzwEFWtqfkNKhvPQmLOU2vHxsiCszMNVnOZqa6JHO3JGzsWVhjqAiYNdw00VzmdQhZRDgGdndnYgQSZg5wZmZY32ezDA6awy4tHTAHEWIRckKoqhhD0pHTYgKjqAiHz0rU56tTH7Wn3nvFWp8vWIItS67m9gC5lTeVEorCk+aZfDS52W2a3V0kxBjUUtKu4ChmJqYhY5yImEAAz2aNarIuE5GZfvDBB8vlLQsez4OZPbq+vLy8tNQR42pxASDnbGYpZQ6RQwAFL9sIMMlET8zwkcNxImIqBkFcbIO2CfLDji1Z3gBCCNms6zpyretaFo2Bf+t7v5W93rRoFpddkq4jsDGIg8QQsqs4QJkdG1sGDkIBYFN3D+yRbBAM9ItfeUDI9JUuxl+vXHyP5dvDSPdPu/V8KTCyf+WktZxvlssf/vBPP/rwp6vbmz/9kz+eNdW77z5+9+0ndRNTaokhQre3N2+/9a2UUrn827Ytf0kpseywi97PB3rJeQ8hHFrOHN6791IQt+sCx3x0jkDHNzk0Z8fOc53rXOc61zetCCxU0rz6n4f/9XLP3dTwnd/EfZDKAJikDL1CfWV546FjVoaZoCzOk2UZ2lwwHaQN9wERPeE49LaFzTsRhVeCgiddzvD4MfFPcTw8nNwznzocDB+mf0EfN2fSKgu2JqIDZPI37PZ2BEv9Zj0EZO9wI8dfeftPNGHiAkG1iLusD8UaZHFELsUUg5mIHaRwM2eIcCSwm6tlR6oC3JVggJMTIRIxQVaUYkWaDa4ZmVOukHN+eYUXT/jVannzJFBuU4ZUl5fxLqDnwTYkOWOlIARmKpYOUY2zZ3WXMmCWU4/Exw7PQIM5iTt5yW+AgyhIV1Lj4Ews7kQQJmeCakKfKmeEDp5nkE23Ibe6Dubq2aGszo4qm4CrjbNR5FivszsFkgszixKdwOyaV8KhdJwOU4cbg4mEleCeQBqFAVhWsARnyhS4ggqc2WOgypEIkTmpi0GcYpmx6uW1xE6FtxQHa8/XkpAWSWc5uv0gY4GOgJuL91YkRLQhZRE3d+rcWkIQNzOGMEwsw42ISqqKqmkEpdxVVeNAl1YXs0XbtiltZk3leUV6I2QX0q03L+s6It/O6lq89RZRKrhrykQsoYK7cCQXtgAWIYvacm8CBIOBjKFOxGYB7sTixg4j6sXBamIMY9b+XiAEchMCPJN2gaQmh6m6Cn0ng6x7osQceJPYyQ2pDsLMzJoVGZ4gwg2L1LlTMyMwD7CZNO9yTQPRfd+1OTVEwb2GK4cDez3Q8n30sreKtPuL02QIn9wMbZrLVxBgEHLXMnnbe3gGMWcOyGYziW27NtWmqSMTkBrCxjZRVHQZscnp5aLxlG+a6nHqVoRKRNjgmebhYpM6jiGZwpSCWDlRA9uwGUVw2zPSY24EkRHcC6W8/0nLIghQpr97fcdk/zEOMkgOdvhEn8/jTKPuokfZO1hnyHeuc53rXOc61/7XqR/Dez3UciZCU4V1CwKgg0iUjIoxzENZOCrjWKem+/a7Lur9K3cbttd0aXuPvFaC9UZr9odKqlPI7Y1qL1r5QfBy8ouDYeeOnpaIxhmmbdoejdvvKLLN/oiYqZkZc6hYiIIbCbQKkVk8rQKBnZZ3dz/50Z/n1cvbl8+byNePHoXAIYTFxXxzsxmbVLMyHMfU/zA8Xnwj++m8Xr3p09yOAvd7+1lzL3TfYN9i5E7Ffqb4gjCza1LNbtm8zblz1boKUYKDqqoqSwfzeQ3Ki/lFqGpwNWsW5lVsFlV9AZfJztlSDr1ok/lo7PUW2HNf0zS0Q2AwNu04YlCx82QiGuTZ20WNsQmm/c0oRvncm7iwM/dh9mXpRLNJkNlsFmN0JLM7OJv7xWz++PGj3KW/+ulPhPCrjz/62U9/Mqslde233nvr+vo6yk2MMcZaRNgxZl+bgqNUgDm5u0FFmI3L+xZswwM1NQpf+13kNA2c2NN9jgN+quoEM5NiCCksYI6h4mAsLoGEDdA0OK/QVL4uTggSpnkGIpKGuPDjGOL4tUxHjViOGoq8bkGH8HCfyd27wVFr0JFhA0mvqJQ+A92zuutsNmNC13V/8qf/35dffvnLX/z03/3bP7i4mL989TzlzaNHV7/9278tgcroaikh4hCIqEU+uqnFunPKJZYfy8jfcCh3fpOGiJ5xZY0m61WTd5me2q/3Mh2TTomkTI3uHZRxd50h37nOda5znetcuKcB8skjXLLJgKapaJ0JPGZBA0olOXkgIh6AT3rfUN99fMelko53ZMd7LB/cDU+LMO+f5Tv6sq+NV74HOz+4EdwfGtwPtHiYOrQMlaHPbdvPzzCC0R6/YWOMIsGJycwcbnCDszOEiww2ulCGACBGbk1baO5WS+QukAWRIIhBzNLq7tZ1GyBmZqMdy9j3ExGcioyylxb2O3+AATaR+o47x5kAQmRyZ7dCzJY1AzW1BFPz7JbdjNzhltrOoeyw7IPFYDnxuIBGVTIjzmRha/Gw54aPSRhJ8fsppX1YHnE51lvIx9vRPqYdY5re9EImh3WP6uFyHpdEBz844mOkxjR0uxCkZn1uY0+h89jvbnMmmENdz1Z3rSeCFJG2rdfL1G3azV1kImhg69r28mJObKu7V+9864KZwawOm0StOJMwkbApOs2Ac6wlC5GX9QWzXOa1zHpgQEa7mKeXl1Of6kB7M2DFlbTIWUWkM3Lqwx2MwD1NStpjvNEGsw+s6JMDzEomYbGsTKZvtNAzhQ1HQ8PvD2l4Leo7hHDMtBetvnfDmdq35GTuUDWSEl7H2qXM9PjquqNN1mTqbWqj0N3djVkOTMvl7Wp9w4yUUtd1TdOYZ4LbwNeBAsSY2bE3QUcA+QD7e3PW/nphZrYJnB6v28MxvN09cPgWxwDecexnI2IcUJ8dDW51P0O+c53rXOc617leA/9s8ncSwICmBsPKgBEJGAYHwWDcm0PsIbcDMDMUH77HKag2tdakey1b3mh87mgb92vAzg8t90lvdyBSva9DtV4FSLTv8bBHOlk/52l97jd5aZ+JRD2X5ADhCHDOyiTMIVjGJoG9Dvzq1e3Ns19VlAKZeV7MqypIIAQ2J3JNZnHaB6v3Is0yF9TzTiXLowTv+XTasDeQdOjQ4Ba6r/8xCkzJBlqs0IDmJR2sxOw5mTEBgYMZc2RQjFEoslgVG2IXrkWq7IEQQIGpFp45MXbHiso6Qt8Hs+/RekyhuL0IsfMEr5JM8S22LKtPWvbxKMvRwBQiGg7T7kE2IyIZN7UnvQuGtN6rg7cJFmoCIpCQBHWsN21OWoWqaYrTBmvunn7+jGCru1fr1c3q7lVVwTLmiyjw2WxmYHfK2QFIT2f2qxROZnBnp+Jby6lsNtx7I0ffjiRSmerrYzl8DFos7OSwW9ThhwNsXj6jMJwcULiqmpNvOc+SJgKClQPhrgXi22Rs8RQAe8Mr9CTwezjqu/8+czTkvfwll8sBDoLDQwkw7KFafrqOAAAgAElEQVQ+i0iMEkK4vX21XN1p6jbt6tOPP2ma6s8/+MF6vX754ouLy7lqAvl8UYfA683SLMcQaZyv4zEHYrs+VP4s2xSkGq8Odzd3IyMqCw4+7H9j3/9E0xnjcVR498brJ3aRHf0SYd7Lc+dT+/UM+c51rnOd61x/q/Hc5Fv0gbCFGKgZLCA3cpAToWdyQNavsNObecP4AezZmVWbPk5H0OADmzN8rUnuwyvep0wdwepDYN4+3hv2wv3Bzbud4pHPvtNAU9+3eWm+yYmMKKCEmBeSDy4hhFBpQrvJwtY04cmsye3m5tVzR/rik19+/IufXFTI3e2ioevLiyAUArlpTinnXFWPihXKwDdhcGKcdPM8SRIrVh8+YaUcY+z42PMX7Je6ggxsgoJyiVyDKXkizW5dgBWqs6krBlVVFQJHoXpeiwgHkVCRBwkNWSWh4VCX+O9DeNAL5w7cBZnZJYpkBk1RHGPk4Xa8SXxSZnsnxp47xUlbjgJgHG5MPNjcC5H2nGeP9LLBTJ2499VgDlKZWdfmta4vZnE+nwdmkH788a/+4scfMPKnv/q47VaPrubvvv12DHh8fZnaTVVVHbgHTuYGjGsvxKRmptaDQCb37FwNiHZy0pqTYAB37q7mTDAzV7gWQW05D8yMXE2D+ygBLUBX3WLVKDzGSGCAXLb8bwG82AqbvYhgi8fMiMAnMXFfEe99jXeSU+ENQ/TGzolhvRtzIXN9EECSg0MIEiq1VESeOetms4pBus1aU/uXf/Gjf/V//kuz/Mmvfsmg+by5fnQVwpwZTVO5JhExyyl1wmUkks2sgxGRc5x+DfiQFiISxlk+My03DQASrF+s6I2j93by1p95IkDwo18F4/j0gBLt6FGbRnTiILJvu5AEP0O+c53rXOc617nub0wm4I0CQaz3FmSyojEbhnu8zxcbG72Tr/MQ8LOLOX0QSY46tkk34Pc7153CgdPpqa+wVL9dpR5j5o9twk5HcrKVn6I+3/vzlM3DEfA5GW4ZoAtU3Qnlvz1JVY9J2AfmDSWkjXrbfR+5LdusF3V81a1iQ02Fi1nImzvXLicjVERsZsxcVVUIoVMbnfcm1hf9kvyhaG0cKRz+YgBPDi4X/qoIt+AMd7LS1MOgfV66ZXFzy0AmVxGOLJ5TFCYiIQ/MVLTIYHgwBKJICE6BKADsCLJLGuwdwSPugkREwtQPHg7nppP7joCWJ6TfxNGnB7SY+oL0rbztaXonjawMXh1wFGG1WxFJc482icrVx8yazcxCCCIiEt0J4NwlnlNd1ymv6kqaioNUgRURTAa0lj210WFdahEXw/mlDCKwu7ojBHJyU2MGMROTWgaqgjkxQboDZrHiRGpm5pknJiW+v45jNO5q7/17thJWGo1ThdgK2HO3ohUuA6oGKuLgPYpvD/LhgEM7FZ7+wHvLVwZ7pyI0y44bz5d+7w3GpyAIR4DcNSdz6GIxi7FqN2vAus1KAoSdWNd3N1XklFLKm7aNQN00lVpyVRHKOddNRX06CAbM1tthHc4f7m3/9OwdnnB0ypEnYTv9StnBrvAjXwZ7i5MHUtgRGw9iENpnzv0M+c51rnOd61zneninAjFwD/mCoxsipEGADNl/jKOhf2TkfAqh2ZiRQKWtexAGe1Owd9goHJ3le+Bb77clTidi2R8y8HMqSoGxk2BxZExlLBnEtGMSV6Ffsu3vGafevrP8CSLAs7ubigQAOSGnzJC6rhniappvl63+h3//+8K6vnvG3tW1v/fuk0osBKhqSok5lOBmCnGLZ8ZYd+ttYXrLeKYtAixatWGu0N3ZuZi1DHtjyxCKV70fR1F3IrmreSIYsQrczYWpChxFWGwxq8unDkEGjCvMgSUoYggVvCKJLDUNOHMXM1OxFT08qYs2dRhk6gOvichKzjltg9TLTi6OpQP2m7IQjAnqI9oKOrfdv/UDciEEMjdTN3NzIyKHsZSTiIiYA4jYoQXJk7r1Id3MFGOsYxXA7WZ5e/Pshz/845ubL+5uX0bx77z/rjCC0MWscbVYhcjSdV2CFUMWlsjMxO4uZgaYEEtgJ4MT3KUf6Mq0U1pGgPvifbTA1Ed70w4Y3nK8BjcCESU382I2a07cMz9kxSK0R4lc9OeuDjMXkQO4vn91P+RecQ/T/qbYb7zJnHrN7SWzG1FXrtzxrCtPWS6XVVVdXV00TXO3vHn5/MXHn/z8gw9+yLDf/7ff7zbrrBsmXF9ffvu9d1Jqq1kTQjCzENnMLHUhhGZWl0nLYWGljxJpNZfVhoPNG3Goi9DWOGorjebxNr6rlLat42h/iE+6cR6b69u7wfLeyhEAKp6v/SLR9hXOkO9c5zrXuc51rntrkoan4JKNnQCWwT9h+Ood8A2PUdAHZaOTxP19ko582CQ98P5wvKNZvQ/vwN4IT55EboXJ3Ad+I07zk7ELDxsgfBgW3XaopfXapRl7ro/ATIF6uxEzc3M38xgDGbrcabKmqpumZufNZuN2C7e7u6dX8yaIuqXcdrF6DLOkBpCEJoSKmXPWLtue/UkPSiUCabCI6Kt4egIg3vaO7NzDmQMQTiB3BowczgYH3AgG65zMi6G8KzkxOUFL1N2I3EiixNDbmzCDZDRTMbgcG7LqkyQG3qzo7orCzuDqziWQGlym+NyOcyA8qQnwoP0g9bLfzPfOw4KVKglG5q6qRsNz1MuGDdCJhHnrXw8yd8o5C5tUVawqtK1qCuJ3t89yWi1mod2smlqCEDtCCE6m2eqmImK4lskxYirJjYN3CERCMe0o8tEYa+4FsMSAMGkJN1QXFKeeAUhjWB9hAY/Bj/0ZMQ3oK4EWZY1AQgU3ZrZh/LdXkB67IApJXUwsc84lx5yZ6Q3R2lFG62vBe4d3mPKjYtxLO+fPdEloEH/SYjErO0ot5a4lNndd3d1kbZ9/+cV6cxuE33rrcbta2qKumwj2+aJZrVa53VRVZSGo5YuLi3bTgkl6hr+HbdxvwI6PVPkHGkJDzHwiwi8YjIuVLvvOLZGIiMKI+k54c9Fkt+wE6x17ci9D2NLjg+3oIAQdb0Fnlu9c5zrXuc51rlPdyRSrEQCsM7qEVdetsrUmJAzf+qmMmKY8WXCfIcoeejHzkwBm4nv5EGh0v2jqK/z6m+84PqT7+ub+Ya+9/bxvEjw/KmfHCGYAqohReif3Ab30G8PijjZ1RMQhBA7ZM5RSzlWoJbLljJzAnNZ3z5cfC7yKedO9qAItFk0Vmi4nIRewEQPUJnNXgB3ssN1MRofDNZcBRXdHNhsMWmgMx/bpHKPv0Z5jWoO7qiaHCTwEOCx1LUODEMiIrBKRQCGwhADKQaoQKh/wmzvFqqJYOZhCFBOJgbhPDI8xFs6un2sCuXvOWSKP3GlRsRZ3VGbtIQzx0JcPh28kXak3q1FV80wuADQ7bcPZR5vKaVw71PPeOVloUgKFEDxroe8kyCB97JdUxtGnpmmKZWVgESFN63Vad6unm/V6vV4SuuvL+d3ti0ePLggGJQ7BsjIHZl63yh5i0GFMMXsun1OYZXBeBRNCEDOD+kAncmAiIlcdDFQs5ywUiUgtOxhe4vos52wpqarw4OzSh3aqUeAgIsLsBjbLvvW+2SXne7hQpr6sAEcQ9ZEMTMzB3bObYGfgdXL5nErJO+KZuX0R9/tWZ9BrHPsTBijnUgghxljcjHaWxMwA5JyZuV9oMOScy7kRY9xsNsQUAhORBGJmTcnMPv3sC7f80Ucfvnrx7Obm+WeffmzePXl8+fxF9+TJ1bypzHJVhfKy3XolcIkRgAQWVCml4hC7cwFu7Vr60dPJrWnqqLv/jVGU4AWA7d0SB8ul7QHcu7eX6253ubHc08pRkHHQcfjF0TaJp3amLPtzBGfId65znetc5zrXIeaAF0P2IYFh3SKlfNtpMs1KyT0zQdXAgXYoPaN9uHjUns7HXm1cLh6btmP90z6J93X6au7Dra8J9fmpj/A3dAxphBx9pzVl3ogZzubZFEQQceJQB9lsNjEEoVALhxCY0G7uPv/0o49/+m/mTb1cPrtazC8W84vFDHDup+rYUULDuf/T0zBYuCN2HXqyQm3pVlsLKo6bw3N4mzSw85fCFRT/D2VkIQ5wtUSamC1SIBALxyhBJIQQWWMsdi3sEGcJVXQwSaQgwaOIOBf3fhndKbDr4LJPM+66KRIxTYeU9kR6oxyXCYdpjdvVAd633tlacfpUz2ZmUzjd80IpF6NTI3MjEhpAlxA5g6SSSgJgT5+9SKl99vQvP/rpXzWzqqnj1eXld37jLcC0SwWtCQUAZnCDAU0spiF9yqKbe8FUozMPMxEFMMyVdMjH67mskg7ovVeLFMsZYhBzScUo+NRo5/YzHoLiVOJ97ITtPG8Y9iPqOb3+TvKVLt9DWfVXuA+cGgUcYcz0RAohjOe8DeXuIUYikkEkXB5k5pRSCGE2rweeuQSv86effvrRhx92Xfu//2//tG3XTPjiy0+rIH/vP/m733rviZADxswXlwtVTV3e7jrybWJK2cOj66wzdlLvsJsR+hqzryPs5RYxblNPRsMh7Fp63lt8IO+0UeF5j0nyGfKd61znOte5zrX/le2AEZygQDa0HTabdpNSq8GKsUSIgSX7MMrXr2fDCTKMoBDG/n5/km3q3e3T4L/Dr/ddLeRoCnKI007ht4dgvNf+/VRXd2/3R4eobwoqfn3lu6qoURo3hTFerCDQawHhzA7m4mpJpFkkzpuwvH1ZiV7NUNeqvrpcREdrHoFmzMsuRolW8B5xsRLZ7qvJiOOOM4pvQwtMp2APPavAexSfDv1dAnlggxtZBow8RzLLHUhBTswEKYNPfbybuxZy0Qgo8kSGkZW5u14IqwqWB50tY9a6mOft9N2pHncr1zzGP/eoBuWz08HrFPPDMaNCVcvoY5/iUKbldNzbPjiUMLmrKcNDFHZiSlUU+KYOEMoghecqVpv1ctaEdrVumqZng5ncSvxC4WDdzbCfIsgiXCLuBCwsgKtmIiPuVxlGtBPFiFkwBugNLT4hmylcCkV5LIZtgNlix4/HQZJFcfg87Rj8EI/fU8KELdPlDwV+mDBXh5PDmITsjVW0if0AK+28e4i8Xi+hdv3oKudOhDWZW0p5FdhjxamztlsHgVrHbgwDvKqqlLvlcsnMYxDikJZeGOoxE3Lci1ZEknvb/LooeRrWL4rGcmd1g3qJtQxrN/v5hBPzFRx8K5QgDt17zigBdbed7T84ymfId65znetc5zrXzterA9lRjDiT426tmzYnUyCw1CAQwYWMweZQJx5g2NB8CZWI3NIujKRN3y77m4gb3SYOoP4GOXd/M5TapCV7g1/5NW3elik90YD2qX0gcphmIxeREJmZ3cjMYHp5cYGc8maJlF/d3f3Jf/hDkdyu74Syu7/9zrUmm8/nTd2oqnaZiOFiBIwh4IQiBBx9OtwwyromkM8HwD9OeI4RfM4O76HL6PeIkuLXpjYGriqB5pxa79qKESIpURAqgsMYY6yqqqoiS6giPIQQnAIohlg5RYQoMWaPMVbkUULgEMj3AwzvP52cQCRGeYB8PGod939r91WHZnfbCh9Gj8D3pHQ0ibCb+H+wgxAlmFPx6VFVGCkU4BBYhCLj+bMvn335uWv707/6C2Z+fC3f+63vMGi+aCLTbDab183gd89cGOA+h4LdX6EfhmSAQUwkBAmhsqxmIPLAXN6XK+rHsUzL5V/UqqGqRMQmBJpZ7j0bbeplYjiRu12owZLI2EPkPT7e+/uQEVMZKoY9/Bo8xfK9lvY/xewdVZiPi1+qvSgXk8yPPnlPdfBeYoBC6NGKBBJ4iJVKfvXi+YuXz/7sz37wk5/85NkXTz/88MO6jot5c3k1exIuLi5+i92qOmw2q2ZWzxezrpMiEHU7DmXH5Ybt5x0G8PYcRF+bXL8VJx9eMad/9zUsX8+H83C78P4rATuZ7CAb1aR7+/8M+c51rnOd61x/i2trRD+03UPPlYFOseps2aZk7hRCjJ7JHQorgcllZZ4hNPT3o6qTJ5K2sUU76IEOGuvdHCf20hf7KbD3189WPkrrvZYEONXS7T4ThJORfb8OnaeNZv67Pdx+x9lnmBngQk4UqTfeh7vldlMLS4yLGq27p5vcrQPyarMC8OTRY2OtYyUiZMVBpXcW0Qk267dnGNrhA/KkQOWt7f5BLsVkLw2v2Uc+GkgBJ3aYBmS4MrwScXAIUpBYEIkxhrrh7HBWJ4YwVyAGV0TCEogrQQAHdmYOzOG+/As/Yr0zjPBNH2eyfU3vGOVwcl0DJzHDHt7Ys6ovWQjMTEJsYCrwCe5mIMBUnYGqqQma051px9RBbbMKbz1+Yp4ji7u3bQlnK8FrrvA+/KDk2qsQsQcAXCxqwAFghiAwzMj7tBYSEI959DCzgts5UK9s7Annqdb3cILO9rSs03O8z4Urs6GQ0ze210fCHL0GTwG/w2D0o8fL/b7rfbR2VdWc8/jg9Dxxd3ODO4FgYA7CvQMKO7LmuooxxBdf/ErIUrv+6Gd/sVqtXr74XDX/7u/8jggFQhQPQQCv6ujuq9UqhMAhrFarOlS7mzZ6Ah9JYjjF8t17Ox00lvfdHfnE8b33eFm/ioipZyn5kOdJJQUEUDjvMep+Dmk417nOda5z/a2uHZeRrTDGgTbjdt21yRREoQJzLgG6BeuRMUGYABbb6mwYcPIS7+SQycDeNsaXjhkfHCKjkSPa+acxbZmOwTbCG6Goe4dSvg5AXfgY9r+Zg+mjRpZ7z5uCvQ+DB5i5p/zgqrkIz0SEwQwKhJvbF88+eep6A70TrB3p8fVVzsZEXc6b5TpJFo7CUXtNpjK8nE5GPeE49soKsHPh6E63gOMKhA8pfBjWDcihhKJ0g4g7kmYX1xiIiQKcTZkQ2BzsJERkxE5QEKw4VxZJW3RjFyEE8gJrePQ4dR94umNE32Qf7kJTZxfiwceoiHfH0PHpKboXUTC2+Ifn4cjyTYEHT0TNxUJmbHy154UERMxsBcsTseuLFy+Wt/b8y6fLu1fi6WIRcmrrEJc3t0QULi7gkJ7hHN9LrW+rnZw4O3o2v2ymOrlb+bnkBDrciDwENipSYScjUzWiov5Gn88xaoydmWmw69xDGn6wN3zAEgX1lZtJv6hkOwtCo6TzHpbvq15Zb/yEU2tSZXivuIlut3xQzxLTkRQHc3OtYvj5zz+sAn/x5Wc///Bnv/jlR7MmxjgL4Tup3ai2s7qZzeq6jpqTE6qq6hlF9zKwOmyDHCLbY1t7/JHTwG/i13JkN7Fv7ToZ990QDvcwlbxG0HSDxwQXADrIwgH8/+y9abMk2XEldtz93ohc3lbdXV3dAAiAxEbOUJRGH2QzI33jz+R/kI3ZzAfJNJKMYyZwSI0ocIORaDQa6LW6u7q2915mRtzr7vpwIyIjl7dUNzAmY4Ublqx8kRGRsaUfdz/n6B7Z26cu3xRTTDHFFFPs/7gCjfq6yU1K2YnijAKbQRXVINpdtP2J4M4O9i3YMipW2dCu7jrY4+5LrhzHfiM9+rLMsGoamZUTvQJP7z6zpK8q137Elw/+Siv82o2+2zsJY7RARLZH4SuW6EQcyIXcPVsOhhBCFSpxWJOS2RePP/nw/X+o+Jr8SqpcBw+8qGqqJMhsCSdNBcMzY1CHNIeBXIjyQfulYwqNxjsPk+BDND4CX/24IIHY3NTdmCwQxIvNgtYhSowk7BIoziwGZg5SiQRHqOI8xLlBYj1zEokVpCJQjDUbxVhLiG7He7JjztX+Ad9muj5WLDx+gdHx9x1+1JZt17aeiwjH6EqzghyYSyYdShdp6LcRUdOkD3/9G/fN5vppTi+E9eJ8AWPyedM0naKKe1W1Dg0xOtSouCBYtlQuoYpr5sBFmgfu7mpwd3KEEGJgJydzZivQsfd69L7FTwAZCKYjR/Xu6HW4l3AE+O11hntb8nFxqj+AOxDCwXTvW+lQaGRvnvO4AvDBo+B2oWARKRC9cygZKi/HzngvQQmDszsxgQwKzTmn9s//z/+93ay/evrkL//q/zpZzEON09PTb3/r7aqqtG0ksIiktolRUkqNJiIRkZRS07QhBHI+3qh0OnY/8kFRjG6Agl/j8eVHhzlHxZSd/rZv2b/b2ebx/vcPojI1YBOXb4oppphiiiluBHvlN3Oz2agSERMHJy4kKuut0gsMc3c3hRqzFJO0Pvl1o/JPAcAEO4b0dmHeTTDsSGaxVT8/XP7VUdw3B1q72z+q+nDjF/ztjncadVkUj3LWwQBgvJdFZrK4DlgLkIlwEGJnkhxB5KZ501JzMgOsFZYQgoi4u0DMoZrALBLN0mj7Tp1rh+wBOSPc3uzcSonSyNm5XJLkhG3VQDULszAxyLO6KbNXEkxTMJYQiEUZZtbmzAAMRAWcdaoSDlIrtnVs6mZkZmRWOlc3mTQOw8mlt+Du8M6sbx+o9N+ly+CPfdP7dJh3Id8I/h4Yu3UTg8RFcmOQ2g8hrNdr9xXBRDi3q1l15vDNNUKoNGUzm81mRBRjna1T7CQhdghRdgeZGXVO7BxAZAaGmbla5gKv3JWU4BSIcg880fU5DQbnIEFEOpVPdzcjmEM7lZ0DLuNwBIzIiKVX+qE7jtm2xYdbfDAP7kHyb4Ji7i4nlXnOosl5qPu6t3B2G9W8+p68w8wEqKoqCn/62UfkEJH5PFRVmM2qnLMEzjlHYQqsqvP5PGlumlRVFdxzbpmZnce3m7sTxMe2HuODYzS67OluyEf2qg/Ve05mjLxb0OM6G/we+sYwDU147FExp8HOKaaYYoopXuuwNZiB4M4OMULr2CRscq1gD13l3B1CkFCyOyfvnJmJgssANsbZWsn4eykO6syS+zYBlVy1K84W0pCUf/og/U5EcBtkDwnW86YKmYd2oOoO7KPdvPE4DqQuNzg2gHRLXumMXWbX0VSp+1OnZUrHytY91vXbQC+O1b9vQomi4E6o0mAKQIhFQk4IKmrsOWqqFMha11Klq8TMb52du6Z2c+myATZ/8//8ecD68unjs7mibd9avgGtqhDNz2HF4diztSCyoIk2FtVUyTp/ZjdiB5NiIOyVMchu1hPoDQa2Spl9Ab40feBFIMTcweQCZzfx7K5wJbOGBbZZ1tDNi3lghkWW8/Oz1FqYLTNYwszc5jMzb6Od1fWcWGK1cImOgKpyYkiFWJkz1XNS8bCA1CACh6Ji6J2WIVHfbIwSSovGshGRUHBr2M1UzZxZYowxxtKw8t6VHWRwgydyYwuWzOrMFMwgUnUohQSdbo2CfOAuUo+F3N09ZytYKXdu7oE4BGInMvFomtebFyKyuvy4DvLRh79+7733ROjjjz+OgYnILFdV9eGHn4vIJuP6+pLU6kizKICByQjEwRE0o1VbVMuczQxnNczMCVJFM0ua1axtWxHR3LqbMM9iOFnMAksMTiLgQCTmVHpaBA4hfP/7f3C9Tv/yX64Zkgx1XWeHp9pzIIdam31dwy27mbiTIzmcnMkz2Yy9amjVpfYMMXcuqh5wF2fAiqipEgyeMRpfxO6Y8Z4MiRXerfle5cg7fvId8i13ugu4u9rGQcQovU/mGAK1m6ZAwWIWX1qmTdOcL9+UQNeXVyIkwf/2b/7vk2X985///V//l78k5C+//CK1q4uzkx//6N35YrZcLt3dcooizFxVVfF6AHHTKhFXsXYDgxb1DP3scedw3+22FS1QHLSyuZ+MdXhxrSQcmPCMv6nuitP2o8tbND4e+PRQJvWdrOvUkhfvliIrCgJchvpRd3KIACknra+8lB+FAmWl8AqGPq9bKYVNXb4ppphiiile5yB2g8OIxKn4MXiT3Uey89yZLaCfpbmlELuT5XhXZKetQCM6q99t46NPQQoEvL0f8oqO6jfhpt/2IfwGA5z3MZZ/pZ3pDnXhVMIM7EYKaJE7dSaHgxiUtQ2BglBKK2EjT+vVS9LrzeqSbaWauAomDOEg0QF1Iy+eB50YCVER46Di0szeSXEo3LxzVsN28oq6Ho1zb/e41QN0Gjl1UNdZYHKGEYwtu2e4khug7A4zS6qqYVYHIUEAxWpeNRmtIoC8222JiBIDIM4CMJiJAjODBBRopPNxg/3HXad+m9mO24P7lhi9ickOt8yhYyH7A1zR6WqMbDUGeQzadX8gJlbVksrHGFWzG6qqArBYLENgYXa3GENKiZnzdXu6OGfyvFnD2cndXKq6zdnc2+y5tdSsIkd3XOdNuWftGm3KBnd4m9riMC/CQpSD5JTfuDhPasU0Duwd5DV39bqmzaZxp6yqqo5wlBXmfkjlu9+N8HW9NEfmkLctsH9Hv6J9n9lQuyrGle7uEkPbNEQcQyCCWQaqqqra9loy57R+8fzKXb/44rOnQh+8/96nn35i2sIzM4houVzWsyqEMHj6Db1E1R2i4K4OkO+zBEeL3eROcZ+n2fhGeCVLw63KV19JK0+MPafKYaSzL7T5Xht31OIbz3yWLt8E+aaYYooppnitIV9wM5AYcQI2ydZJWyvFfjBg1LGyuHB4cOTnfO/Hve+AUZ+zbt35+lm4bX41fJZHrIw+ix1eoxcPH6TtbnJs/905tH+jGLFTjgPFm3f7lbBuGaYjFC4QsYIJpO66tUhmcQSQMEKFWUWujaf217/6+ce/+QVjVQclNKcn8/PTpbd5eXrKFNpNm5skJKXRyii+5WPk405C24ywOGNbbzrX+Xb3/uxwKIqSfufbaOhNOEpHl9wYSjDyRJ4JqeBWcqXcLmf1vK6y+KKeCXFdLav6pFV5+vSry9Waw/rBm2cnF2ezWUXJJURTJglOtVAgqYXEmJmCQ5iDdX08FJRyDMLh9hx3XJ4YZEUGhUZCx87qNzRS0yniE7uQpr8LxtdGsRMsh9eIGCBV896gjzwDmNWL+aL+4Q9/OJ/P//t/9a9KL/Dq+rJYfpsZkaeU3H0xPzez3MYdawEAACAASURBVKb3f/mLpmna3JoDwtn0arX58suvAgVX82yff/75b9772WZTUB8vTk7efPMNEWlSW75LEHK1GOV0ufzv/uRPcm5zzkktm7tTznmzbtu2rev6/MFbLGG+WLIEg5h17ovETnd6nWyJvEelOA27cKVMAdit4O1OzHYLdHlVl3Z1Zw7SPT87TlpxXwghrK+vAMwXs7quU0qff/qxu//d3/ztz3721yz4q7/4qSOfnCzefedtwN959CbItG2qOpqZqopIAX7l5IpI6fXdsMN+qD56A5n2m5bA7jm4PrrgaUSJLTpgh7S93blN7EDZDhM6G2g0jA2dBjunmGKKKaZ4zTEfcTASB5L6JmtrBhLvpe46Son3ZlnHGTd7KUX3K9vX6kcS/F60E/uU125MoWibT4O8oIMO7HFf570JIB3HQr/LY/hK6O/w+96nT3jvJVHIMUSiW+MNcjARE7GAQGAQvCVT0rhZvYzkM2lPZlSF2fXLL4GWQg2YszeaA6G1DMCZAXMiFgjE3NGbgaOfuNpilG7+CkVUg3k7/ObuhACyEY1qgDVOUIIxnKDkiZDhLcGZMmDMZDkF50iBQxSOIpHi7Hpjs5Mz5ctWExGT1Dl5FqqFRaITM1Uu0RGZohIzBaIIIiod0aIgwvsH+W5Jeh9QnxEFoAiF8vjjdCwG2U/a+tRrf4VwgYfbs0/jq0X6kkp3bAshqgA8d48x5pyVqKrE1WOomNmsG5hmgrk1TWIUK3lhqcUjB143jUHUUsoeZ6FZXwcE4bicz0vVJmkG4GqtempzNauJQJCk6p6f58usxiGyM8GkfAdjEmM25pBzrkNs27ZtW4TaCBxki9nQ1QRezemSisTJwd106y0zhiIjbR4c92M8UGfZ++z9gt3ImIt3aYmUkrsyByerq4qIck7uRsieM6O1vMlJJWCzbmI4SaktBEimgRmo7jt1h1JlKGf8ngjt8OvQzYzWe5g07Cx8yyHqVXmPInBGxwruCkrYh3x+IKblIzXdPMzbD4tNkG+KKaaYYorXNxzBCAY0hnVrjZqCQJ02H3nRvQaByY2BTMeg3c5P745H2Tajsk5x0ftZuF0G3I6Uxf4qeAfsDYXpe8Kk/18cZ995dYu111GIeMOA1uGy5AR3GIEJYHaHG7x0ax1EIAaDAlMQZ06rq5fv/dM/BMrN6oW2L9ztW+88IE9VlBBCTkZEmdyYWFRICyhzAjORF3pl0WvtWVPG7h68eGSVqUcuMH9rt0h9LaAbi4SzA2BzIoN1/T1Gds9kCVBGZoIwiOz0tCbiyFRJXVUzDpVx+OyrJ1cfPf3oky9evLyq5vGNh+ck9XJxnvM1mAlCITJVGQEUQQHEToHcnYVcwa88jbabGfeCmeNGNFHh8/Ugpp+JLW+OwL/fdQGPbhaCg3gAeNIP0lknCKk4O70wM4eKSM55Vp8IqLdZ79BG5Fmx5fji4mmT9Wp1DQ4XD99V1RcvXmyaZCn/4r332+t1s9nY5gURnV28wUHquj67eIOEQwirzRpACEFTXixmZyen/8O//p9iJW5kcCIp2i+ackoJgIgA/K3vfPfk5GzVatu2an5smJBvsOEsLtt+JyZkL9ej3bNVdbtRwZ2zjuN3bnUSHyn6uAOo65gSQmARUc2/+tX7n3zykbv/x//1P6gmd3/58uV8Uf/gD747m9VMXkQ4mVng1n0qMYdhqjOEMPj+3ROYHT6L9lp/x+dab7MwAY7PiB49jNRVN8gGU/WOAtw9LX30eqz3e+jk6SPgN54uKZYYU5dviimmmGKK1zgUUCAbVo2u2pSdjHlAZSXz8l59w3sO1jH35CPvb2GO9RIUA09jZ0nsgb8+h+ZBRq/gvVcaNfpalfhvBuf2d+DIAt0RuPe4Jh1kk7flW9SxxQjuRE5u3gvhwJwAMoYLGZOaNdZeQpu0eq7eel6RXqlafVEREwNQZSFzJbBUwa2oicDIuylDomw+kODInUiMbJCt4QFEEe0O2TH33L3OUYtLly+TGZGRZyaFJ0F2tEzKcGGIUGAESpoh9ayKc0jkqgbFF1cbyKlyvcovN6u1gbPCICABRTATR+KKPDhFN2IJICE4bZWArDtBBBD6weJtujo0oMoywyU8Anp2HBYO2hKgcc8PKBOtQn7Y2uKbCFRE5Txwf86JQCGwqqpqgQTu7sZwJkgVZ+7uWpzKuDsp6u7OLHVVy0yUAgXhECRSWDchVA56+fLl9YvnQiyag1R1XYcqCkcAps5RTk/OUkqqquYAS6wevPmWEJMwk4AFg1KIWtu2OWewxBidSURAzEK5QP+9HtqxK5x9pxB0j7iXG/vXuuX3T9ed6yklkb5A1k1R5Nx2PXjPEsJq/fKLLx+HED768JdN05yenkrgzTp969236rpu240ECgxtGyu29paLzUPBVwXDFyWYnPPgADG+cm4plh0Odn6NIsje2m6HwWPwVlBfT3S0DiRjvIBuix4dFCRga3rhnQCSjX+MxrsxQb4ppphiiile38idCx/WSVt1Ywax9dbqRhCD95bquv0pPfShoiNDnnsIkPYX64GKHwisGNBLuPFettchiPunIvQ7FW/5RljxHkSXHebSnXyngiYVxQkbVBQTu5PJTqTEynCmnNNmtX7Cljxfixg4VbOwrAO7ipSc25mjqWfPBGFyIgeMzJ2Ji25qsU+gkl9Tsd0exDd4O9yLQZpl/5tQh+/JzWFc8B6UkMkyPHWv4UIUWJg5sgNchcghrlu1vMmkT56/dMHLVbtqcxUR66qobBqCETkCcQBHtlguZ0MQBEX2nid66OV2f+PH/XdGmi5w7qFgma093kTa2k9uWZ88usvKjWMASlo/1jsF0GwaESlZvoioKnMQKbqgcfBAHxwmqsimcLdkquZNagPq58+eSOQvvvjik08+OZnPUrsR4SrEhZwrvEA+piAibcqqKizuRCTMLCHCSTioKpFDyAyFaQYzdy3WcHDPOaeUshKYwVudzNHxdOyKAO+MfQ5vEagY9O0aA7Dvr+o+N91Yg/d3d7+jG98tXUxrU3bX9ZPLX//mVyHwb37zwccffzifz+eLKkSqZ2EWK3cV+Gb1cj6fm2WJYq7M7K7FzD0X/ViR4qEy6HDufdP7c+q+uXPMPdezx1ktRu1DiRDwHif7bvHLd0/ZLlccY6L4Tg9wgnxTTDHFFFO81nG1weXVdWuOEJ2lcLK0cGTUk1lkESYAOVu7C/b6vlPnmr39oaUdw6WSqB3OY408DPayEwjxUOsXDCSrfrrnhvTsPkNZe0oqo90+0lo49F4fSIZjRbijB9bMne6Y4Rz+eWjKXF4L8bHPEnB0b40C1yLq3uTG4CFU9UwYuF5dsoPYiS0wN+31y+eP/+HvflpFCmRO+Y2zxcMHj5rNdR0FgIHBYg4ObCCFL+JcVc2Mi0GfkZmJEUBcPmLmaqVFw85UpFBsm4MSkUjVtq0Iu1lpRHRtiv5wBje4kylpNmsZyqSBGZbn83lKabFYzGDLeLKYv0lh+dEv3vvi+dOrVj9/dtXm9vKyTUaxBgUKVe1gEgFFM0pKDIC5ijWVLl4QVjAHIgGLOzETi+xpt5T+CYAiiVneZ+ZyNNyUmeFWJFKI3Cw7dkzYhKNwANqyQlWFF/2VzCwjNtpIr6jDinsXDHfXldu4f0JEMcahxccc6npeti4hbpp25ADOBV22bRNjzKZt27bqIQTV9LOf/fX1+uqzTz79x5//fWQ8evONKsrF2fLdtx90OjQcQggUQlVZypaaloSvr69jjAAn1TYnVSe14sOi6qrqruRORIHFCnI1c6NYBfVurFFImJmJyfojPy52mJsn7WDrqNs5GL1A92RdDh0R+4cNDWI2Zp1fSHnW7AGVQ9xyS8trWKZt2xijyBardGKaoKqqijOeW6pnFYAPPvjo5YtnObd/9md/tljMnz99+sknH52fn//4998lonoWF4tFAfACyrkNIYBcOtOCboAzhFi+Tpme7Y8Mj6WwMPJE4Rts6odH0PgAwpn2OH63mjQUFMrMKaUya1qAKI59ZtR1tHGVsPB+95q0I2riztrGAK8/Zbb32fKXCfJNMcUUU0zx+sZqg7ZNRCTCRpRVsyZzirOaCBACxIDczeXxsdE1vun3vx/jHDIG2+Zg5GO6zrgeT+RbW+TC3xsWNNAruhbcPpv0O20A0jEj+Vfa4qvunnOZc3KQMbMQMQGGnBRwYRYyRiYWlmDaMrkQyFPJHrMmAKpORAYUOUV1N5g6ediSZDQPqIPNzF33oB0XEZkDsf319SpEcbOiMlIyuaqqcmpNk2sypECZyETc3Gd11OSuKcYYQmjbVlUTg1w2jQUQhZlL7ZwVYhSVNGnTqhUrEFXjWBNVcJCIkxTCIEDExCwGZ+ZBSPP+B3y8/OByNi55DH8tuKJzUOi4RZ3dnkC61HzkUTFAPje/qVJwU/fGCU7shLIh8zH24fFuVzG2bVsIb8wkgRShqrlpicXms6i5BRmgoE7uv3QdFWAzNZhZCIGEq6pKKa1Wq7Ozs9VqU9e1OsHNekdCN5AbM/fzATQqlBQ8lKXYxMHRedsXTws+KGoMI+KHt5YB4B740f6cwTbKuRgf23L6mPnmBuD+WbjpQlksFmaWc+7QvkipayT1zWZVz2LOOQYWIbienc6ffvX4+vr6ZFFvNlc5b+bzOkYJkYmci8hrcXlkZiGH9YUqH/uMf8Pxy52S1v2ojPdf7f0Wpl3FWhod4N0HONnoIzYg1aGxOUD0nHfJ4jRBvimmmGKKKV7jaNpNzuYwAjEoInAQsLh5mUErSmnFiutYlsO3/pZvf/5HrkpFQxIjjLctG5NvFSCBLd5zvy995/7A6cAD8G7EOMzsYeS/fGd6Q/s+9a+AUQ/zsNtNsdSzqxM792N+5MagWRXYkHO7Wl21gtQGCfz7v/8DodRcXwqlWsgcDuFQwVlYmNnBJp3YfXCX0M1QdR0kkaGb4brtOzGTO4/gUB6g4MliWVVV0zQppViFtm2bpnF3YYeT5kzIBItswkjZqyCG6IEXi0VVVUR8cXEBrDcrfv+XHzU5fvLl5y9WLxGrFy/XBrlatSk3JMnZq9lssTzdpA1JZBC4Ig4OciZ3kDAJMRhMxW+QO+v0GxPTvXNRvpG5qyqZei8W0plDl7YYkbubFw912K5aiROYaFDaGJv4jZt+AI+viqOpeUevtFFzSQcELsMkdkmmDXS1vlL1GOPV6uq993753i/ff7m+/vjjj0pH8tHbb1SBv/XwkaW0nNcSQulDGgFdfwwAivamE2KMRFRAoBWcW6i/XWhval7eM3Zkd3Kj7TLurt75t5DRuGnTqfx6L0+6C8OsHJ/+pvbOubv8FXoU8mGX61tA4OCKvsecHNs/jF4cv05K7xfAoKRSbhYnxEoWdbWy9Pz5V//pz/+PzWb94Ue//vSjjxeL2aa5EuZ3Hr31nW+/Q0SzWTeg23XeyMcwargW7hLDpJsehrd/8JaHJO6nw7m3rTu1XoafkoN+4G49kWxXmsWAg+ukD5Ewdk8JxRBjiimmmGKKKV7PuDib5YykntRbs6yeVHPOzAIEYjjDDFagV+iM1G9PLLqEwNmPGRK4K3pxx12fPd+DR4ytqxK/qiX5K8PCuzHYeG9v8nnff/+bdfkOj/PtH9/avpHBSluWCJJTwyDAc2pSagmkEUS0WJ4wmWquZEaWWjPm0GYiYkEwCszMBCMIuaYuUVbzlNXMRYgkVDGSwyQPc4xExJ0oJcxsSFEJcOJsbiCJFTGFWBGLmVmboIksuzUgN1KHLhczhocqhDATiU1ScFAXtbBq6fGTa8U8aW1Ug6uMxl0coo5NarPmcgCIK1BwMuZQLAmJuTSQOmOGsp+FTEfHh94OE9zx6fAe3Owh89Le6Zt2Mp7dLfDGCnHJbJwcb8/1tulULj/229wCCubrc1/rFmNmdzKCWSfD1LXdCcSsqjltVqurTz/5UN2ur16GwLJcPnjzLQZOT5aueV7X6yaBOvXEgSwGoKqqDiyB3L1pmuVyvkm591K3Dp9svzJAvM/LHdWShtbp4HIxslZz6h8+6ntGbbpXe9p6+N2KTPb4kLfMcN7/th16hgOSLFdCYFR1UMttuzHLv/jFPzHsNx+8//jzTxl4+PChRz6vl8vlMuc8n4fulmGUdvoYR21fd5Uzv3OXbr+Yj0K1Wx5Etzfxbp6l9zuXHF3MOPiIDr8+/QGh0iXGMYFQ9uy9FFCZAJ4g3xRTTDHFFK9vRCAG1IEMpOAmYbVOm5TN2U3hUkADBiVDHf9ab3ODnSzBe2bfVlp+JxV2GsTTtw5mezGe56Rduhx3v/92NAu/IY3ge+I9OkZUGa+ZaIv6+gR9nC3tM+4O0ON98OcdlfhbgjkwoyjjZ9coEgTOMUpl3mr2lJK5myfyto4iQGtMhLZp2s0qShWlEgezOhszE8PJiNxyhydzzrnJOecQUlXlMr0GGMyLNwCAoutYIN/Q9wBQz6KZsYOIrq+vQwjn5+dZE5saLDKChEhWFDFheZOaxeIkxjobYgwSqqfPXiDGpDPlU6KlM6+al2m9fnG5ntUnbfKcTILHqnJw26gFIWLiwByImUgkFFMIM2iBJeouJdHsLNNftV5A+23YgrqBbrSPQghBVYYxv3IlFCe4PWXFrfpnDwX7d/aZbLfl3D02y26D+GfncQnAWZ2ePntah/j488eXL55Zbk3T+XIGYB5lVlWWW8tJSpdy8NIYYdvhDOac1+v1gwcPZlV0NWaYeQ9aHWCwA9apMfkI6RGxDyO13QtnknsgrPL8GdHt7oUl+nuE9/DeHo1tb1WHJLf96s4o2rYVkdL2LPCveCekvHr8+MvZrPr88adfPf1yff0CZI78xoOzzWZzejIjohCYGbEiCA9cuvI05Z1rjIfjeRMu/SYj636Dkcye5959HmLjEsZttOrdB/VxWwjs2z94V0IQd92plZT9VNuxwSSaIN8UU0wxxRSvcVhh/LOQBEKMmIXYpvjiuk2uZkWcUQq7zvbx2bGswo9AF+oM+YpQx1YBBUfg1X6qQbuNDelt0G761Cvhpb286M40aXewE4N38z03+koobuwovefLd9NH1EEEZsA4O5V/E8OabClrtjLSpqoNMkHVQK6Xq7Qie/ni+eWLl5GjJuOO+mUEdySD9gw1AWCqbdOpwFchmllVBy4u7T0tjXupPVXNOasquRFR6XuISAhhvV4/evTov33z7dOT8+effEgAw6Nw5GJB4IvZPKWwPD2NoW7VJFTu+PSz9z/56oXQg88+aYnbl9fPXqxecE1u4XrdrldJkauZLxeLEEL2YjsfqWPQBWIGMxWCGRVlyNIloM6gfreHNsjfHz2DA1+rM3N3BzlzpyRSFhaJwgVUsIyCCN6NMaPcGmPoyI5V2+DAKdvdReKR+3jku13m3QA4k+Zc5h6HYGYHHn/y5V//v/9lJvE//Pt/n5uGGGb24x/8gAR1XV+cna9WKwZpSuvrlYcAoBAQRyogXAR1rq+vU0rvvvtouVyGENSSO4EUTp1SiBQ4bYB0rb/egoV6bLx72TtAvgu+GT1AP35P2Qgt3OHbt3e33tI/P2yojm7A4/fybDYr1MfimeHuxTJBbfOX//mnZvkv/uKnH3zwHpMxcH5x+s47bxPs0aNHUMs5i3CpkozEV5gZxcwx59w/FYeDY8cx3s19zleyXjic6binDicObHL2tnkU7xHhZnDou2vz0ZXvhybyhSo8XPbCE5dviimmmGKK1zhCyU1hmtWJGSESKGAeBUkb04FPZOZmY4+FI0nwnrbKQX7gPU7kGxFOwXWgTu9xLyPoAeTtKPHrxb3w3mjJEbWm++chDc+/8b4dVVO4kZ1I7A7NcIOAiZnBZKhCFSWyeR3qGOM6te1qzYRARKzJ2QnZgyIQgpE7GKV5iQREcnJXdemZaVByh6uhVa9iBRIQ3Bls4zzU3NWRrSP6uVuMlYDadpPUklqT8qZNJCEImxlMu3lUNiZar6/dybIiQDiauYMpxOyVeazmC8Ycm0bCtXp2sGYwhxBmwmbmquZEnSAngVlA5DCHOpyk9JR8q5AJHAr93ZQlD2KMQiQhYJSqMjOklzDtulgoqf9Y5aU/ToJdlUgi6nzqqJvn3NsBdyWSw65LXyOgMeurIKihd+mFTwc4IYZ6tpi5F01GkFsdQzltm9U6t4ncAwtEtFsHMToaZ0F9i8VitVqllMwyEcUYrq4v43zWzyJuE27vrwiAh1t7Ty2HzJ29NIHvrARtvzihH/jck/Iv3/cItimFj6MHcO+dAasc4VLeDHiGQ1TXdV3X7t627Wp1bZbbtgmR3fJsOc+pibF4nyBt1szcts18Pici7VwcUObjy5NVj5eW+Kbnxn1kq44uc4uCy1gl5fbtHm7iiIvPzub4EM7dp2rWD3butMRL03hYpHRLJ8g3xRRTTDHF6xuWGg6BSEIYRBZBQCXcqiIrzFlYQQ5VhdyF1o7+aciurEOQvvcb/1uPb2IifH9keB97wNvNiH/r+2YGNxBMmIWoc6ALOF2czmYVYN/7/relBpFHCXBn8WbzMga5fPHs6uVloNBsWkaxPXdiI2RAHQoKvS4INOdBkzAUx3VYJ90JFCWPko11Jmw5uzvMU27qul6v16XTVVXVW2+9paob+8Q05WYVPAVBYGPyxWKWkoYQVP351YsPP/o0Jf3iyZMXjayv26dfMfnixdVXLV5CbN2Sm8Y4jxIBpJxirC/O37hOTelrDT3qTnued3pfPe4j304j78ghHvY3Ok4bk4iUjLN869KYGSDfkJiWhmfpeQIoUiXeeUmPunC95Mh4D+E7Ovs3Ttkd9LeKaEW/LXi/Sw8fPvrDf5Ejy+/93u+x6frq+vRsGZgh3XarqrKcY4gAt9r2yG2LagA8e/bs4uLixz/+8Xxe/+QnPzm/OKuqyrYTkza2w0bRl+nVSWW3dTnAyD00USZgxz380enonzAHaPz2m01Vx6d92PpRgY9DdHM75Ms5hxDK/POzZ8+ePHny3nvv/epXv3K//uUv30u5IaJvfeudxbyu6zir42CvF6uglmOQ9XrNdbUFkO7USa9aNezhMT7n7l5+zYrSb/FJtcu3xMDJvOEJeQDlt6D9CBVw2M/BBGJgzzIzkcdutry7nZl5gnxTTDHFFFO8vpHDCdyDK7MDCm1BTFzP53Sp7BQpVG4OswCuQKkMZ+6KlPg4zRiclgAefPn6n3bp5jR5+xvfk5qIdfRzX7JLKq+3uVexRCty8+N9OJpwYGu4tzc8Niyxx0fc7pWT35pUeS9gSgS3GxemgwzM75dQbVeynyH5qNN6kN8rBtTBTCAYwx3MiOezVvXs0dun+rCYZTEX1RytQhTyy+fPr148F0ZuN2YqDGaY5SI7YmZKYVBksaxbPNP3NIpPQ5e7o3XtWHxlwi3lxrMWOztN2TwXjhPHqpqHzck77fXzyjdh/XwRlDwvZmdmzPXJixVRffayrT766glzfLKyT/OzGWKbrrS5TLDLFRFiFSjZCktpPESfnwiRNkYVLVjd27ZlN2IjSAS7gaTSjEA1aZlX1FiJahvCYjcZJSKoerHrG6zGmNnMKBtXFRmxRBBVdU0c3YnNaw7uzuYBZEapRbNBSjPYnFCZAm6BpW1b6dAUuTPA2cplD5EuR3Xz8ehaP2XqAwYE4DZOjrvrh71oHDpghYc3KArVyN996021fHZat+16vjwlIsBUPUglUjVtdlTJg6q7bUKUtm1CCFmTuaacQgitNhB79zuPmOSdb717fn6+Wq04BneIcdmBTsbEHAyFgyjDg7s6RYBBL8Nm4+vTnOvMMYpx3BAtJM6daqNgnUwnoayze2p0Dw3qnCgGz26Fe/FyKcvZkY7TVlanx3vlT7lD+7bFKnAjF5Yi65NSKmPJzLxerU5Pz1JKOWFezZnD8+fPT09PodnVQySQf/HsMWz9+NN/+uD9v6OUPvvwQ3P9zne+tairNy7m7lpV5VQKYDm3IXCbEwfxpB0JUAQgte6f2x0b3/p25Llx2G0bLd6dmhtqVLv/ZNu1yOP+MpTxtofxWnImEMjMM/ZJzQZngu85KPbb1f5i5vF+DK6ATj7eIpHzoJpb2umgQEFYhtNKvYIWkU8mDVNMMcUUU7zWQUXUcbDFowKmto4M7m7UMbv8BqOGm3ELhkr8lgdyVwH6KLVmbIt8ONl41EX9OGK6K25Z1Z37fIsU3m+9dn4T9Wgr/uElsdqxqAohuDgRCXE5z50aPlzdspsrpZ53B8BHCpYl6Rz2YTwFN9DYSprl7g4B8VikPuTgmso/lcUsFvNA9HKORA6CM1EQAbfmHJhjtUmrZnPdZhDJuknrdWPS2QPkrBAKlbhCVTkghMpFHCmrxxjrur7crEWESZi5YFIiCWFwwNtaIBDJAbdzx5J7W3rYlf1ocxba2rWratM0oZpVVSUiKSVTLwYG6Nt9IB9qFoX6ZaVIgs4TfFCq3LPSvv2qOF41OPZOZMnixCi6MtxvS4QLtlG1GCoRMUvuPth855zrug4hnJycqNvDt96+OH9Qtq6qIqJFuLX09/rtMrPDbro7dsOKkb0ffSb4LXfukS7hTXfdDvXRvRAyrduQjMcC2R3eLV8aSm6k5lVVqypzAHLbticn1dnZ2WZ93bZtCHx9uVpvrj766CPz9OzZM3e/urxcLpfmCiDE4O5VVZlZz0K0AbgW6t5YM2Zr+GF9pereKp3f8OFz9JIb6+XctACOsvI6W8rbre3LY4H3/7r1bUcn9DM6MuXpxH2P2t25Z31TR+Sd5FummGKKKaZ4zVFfR2QiEMPhhAHYWVdiJSews3dCFzdiqiP2yAeo7ygMO6J56MfT1vtDtXuCvT0a1X0+eCePZW+1v0XU11Oz6E5MWETxSzsj5zy4Qhc5SfQEF3JygsLVLOfsoGwOM2eRAs8JxOIgAVOfiTpvGjkt6gAAIABJREFUM+YqhGGOD/00o4TunyU37XCOmWoqJn6lATg4rbWreQxtpSdh3p4uJIqk1r66bNLl+ufv/frTz186z7988gweLq+vnuTnsortyyQiizdOL85OGZLbxqCnb745W56fL/3td38vNfj08Wd8EgveAwt6cl2QqF5SbXKmQxB7O3YaAEPp9eWclSiKF9GOImwDs7Ztnz756oMPPnDD9fU1hIejwUID2614G6Ibv9y/Mvcg3+00qptf73+FzlARXMWZai4d2rqu3cidUsowEJfM3kWkrutnz55dXl7O5/P5fO7u/+bf/o+PHj1aLpfvvvvuer1W1ZytbXMn1jI2acHx+51KGWmM9sy6rv+ttZWjOPyVYMwebi8x4oMN9hjWNa7ViEREsmlhKtbCucld9QTWtGuYN816Pq//6j//9Fe/ev/psy/+t//4v5ws5lUdFovZ22+++dbDN4mcyGPFTbsegSAfKg7F4ISFh7tmsHnY+cpOr/R9v8bDp9sQ3Ygkh7t7dPA7d47eBsReqV62+8KxOz6yHQspciwd0xXMA+7rhhd4Z78H5DyZNEwxxRRTTPG6Y74xaGMQO5ABc+pQXw//yIZhyS0949CV7lAG03fxGxm8k7vcQ4zHc9Z91Tgcb3MNW//aJL6jFKm9rtpRn/SjbJ/jdlhfF/jdrhM4HAHuzNxsGLwkEex05LolzYmZXF3hZJZMs7m6mqq7QoHSZ3AiJ/Mt1By4amNAMjSK+4ZP00O+sjkzK1aBTGTUdzByNlU1z1k3KW+EvK5jBhy8Uk+oNyoeFlyrey1VAoibRDkCHEJQzwp1ZFVdr6+caWbGSptE6xbnJyeG03Xe9C2aIBy9ZM8EOO/u/DadvMGFz8dwupsoIxRrCmb2wXi9GxTUGKqqCq6mbszMxNZzHUMIrlZaEF1rtM9Tu13q26r3zNfvCVZH6y/onUOIgsqQzZSpMrJehpRhrkjmWVVTSh24VTX1JrXz+VxEVH212gDUtjmEMJ/PV81qYG0pyrivdfb0voUqVA5F549It8lmMh1V4TxKrdyDxGMe4NHSzC0FoP6RQmbYiuOYwT2IAKLaqObFYlEFUdVYxeVJnZvm8up51lUQROHLqxcX4cy9+urpk8Wyns1mIsTMVVUBIBoUffp7jXYcOwaS4WAsgVdUN/l6j8H91zcYzxws2UE+3CC8OfoB4JtOyqEI1mGxQDpLj67ssuXylSpOdwPtF0cmyDfFFFNMMcXrG9Ix7np6PbGDHWgVZuYggL3PeAxHhwl30B1eZTbyNrznx1O08qdbTcmOvsu378YhdW7gPR1A0xFFEHQUhP0WxWNeqTxf/OyYYUY64lLGGAsENFXuJnfdGc7shgLo3F09kyOrgoyNTJnYFQyQgbRttiSokRijDgInvs28mblPubrOcBEq6Zfc1TU1OjlZMLUzosrx4tmzlNaXV+17HzxuUvX0pa5bWm2uP3/yFMCLpy9SzKGVRTUTouXpYn72QCheP69X2v7gJ//iW9/9o2WFkwcPtdk0qeHA7mRwNgpBiIRJ1Mr+CwCC9GRTHryeby8HjIlVhSFX1GggXcfBzFarVa1eNDy6ThGhbdsibiki5qbaMd2AIiFaRgsNXhhKPp4/xF2znbfl7nT8T0REYCJ2Z3dvmpbMnSlIBSCltm1bJzTterVafe9737s4fxBj/NGPfuSE7373+yGE4kTAzGbI2dQd3VGFkUOLWqu6e9fYLNo0vaveWNWzV68hPXbRj33ejuGBV7vdhoniYT2q6rSF9EXiZ5iwJUZHQ1UtFiOsNKtqAML02WefvXz+9OnTr376F/8JsKdfPVmtrszzT/7wByIcIs/nc8q2XC6J3KHr9TpWklKq65o6DVTrQS0DW/Ujs9KLZiIB3EyPn857PGlvt0zANzNvOHh9m8SNu9MB6huvpLvsi31rv5Ji5tnZtO/4wVq5iDt2a0fQLqPmY+1WmyDfFFNMMcUUr2/0v4ndz6SCE9Aq1o1l67QrjDpdFj/QQL8JO3Wl4Vu26ztl+/sYJBzaPd0/NbnzI69K4Tt6AI6KuOzt9jcHgrcwYQgyFvAweKEHicCdzItsJhOR9/L1nR4kDqr1DndXgygA7bPPPl327dghH/RbiMhMMWq5mOWcM9TUcg8OO1mXMuFpZiFUQhZY1u3z1UovV/78WtdNumo5ZVxdN9ertqoqEmEjAs9m85a4Ws7mJ0t2WV9dV3Hx4M1H73zn+7NA1SJCLtM6whVMUCIikUi9TmwR8POOp9pnlQdij3vXz46ViEgyZfPihVEQQtGkmc1mRac05/z8+VMRibEmopRaMzPvQM3Yfs376bRuK4Q9fZFD5HnL5XE4gHfwQQYcBndyIzdxg7VgoZKLu/umWW02GwmhaZoq1ifL05OTk7feeusnf/SHAOec5/N5Slq0W4NUCtecOHQ5OUHMVd1cHTAq3Zi+J+7uZG433A9+w1dj7+pSZo5jnN7DqdDDI7bnpTmKsaYJleZkD4wFzmY6nBR2ERZ3ddUvHn9inl9ePvmrv/xpiGiaNREWy9kf/eQPQ+DizzFfzgFzmIi4a4yxQP3uJiJxeEdgc7atOYTsaczgYALipoGIo3ToW4tlfuOb24fYKwFN3pvt3G2iqg9CXeNKmvetwu0DitB59hkRFyhYSk9l+qTg9+HDRNzJgo33fBrsnGKKKaaY4p9Z3IfqM4qitwEnNpABTdJV45ukSUEciGEOs0L5O55OjZOJMXYi670Zjo167qG+vdWOXc4Pk5Wbpjdvn8C8/Zjcf+7ydk/hvR24j3nxq+C94zB4tDdF42HbPDEaDqlvdSBcrcCAgl6GxWHo1fy8Ewc1A6u6bAXQd47+1n1uZF/GHEYSfAACc3HoCKAy7EfM2+PTrqjiul03IL9e6XqDJofnL5N61SRat5bB5mjb1omRkRMcbASp63qxtNaTuYs4B6NZJknK8PW6aWe1CIWi7FL2lkPs+KujFH/U2/E7Sw/DkQwhmBmrunvSHFyMEGPcbDYppaqqRCJ5mfwE4CK8N8FYWH9Hb89Bfd7vVOS/AQqORgHt+LcobXyXLkNnCcLZrW3bwVluvpwvdTmfzy8uLmaz2cnZuaoTGZG0bXZ3za6qHAMMIUT1ZmTnsG9nN/rfIhXVs0B3PBr2z8LwGClD3beXhO48OLc0cscYY/vkKV9DVUB1VZtZ2jSqWYSeP3+6WM7Wq6vLy2dPv/ri5LSqqnh1rUJYLmu1RlDNF3PVYCkzc4/uaRCzLWemmynwTiymlOLKADD6JuSOCNZ2LIFBr9r4pVf4HaGvU0HbQX3YEUw+Ou5+TKDIeuOUjm0uJN01009kMznA5Xgys7uajeprtHfeJ/mWKaaYYoopXuMYbHDL0GZybJJfN00yUmcWyF0/7rdLw3UAAEeAH4ZRQMKdGdjeYOcrYV0cZi53wblDJZh7KoLeSam6Z3pGd+G9o5nuyPR+yz0DoOrqRlvrKrgLVNkBB4NAJqDi2sD9fhblVicnNajZSLKlV8YvvJptijx8U1UtSXzJ9jrnho605uP0rnzkZHbO8F9//OnTLx//4z/+48vL5nrjL1ZZKnn+cn25WocQVquVMNUxnJy/mVbt4vQsyOz8wcOLt95OV+mr+qtVUonzODtn0DptZhBhdwPHzlbBDdlc3JkFzkY7p8bQYaCj19XQ1RxfimWyMTHBXFXBxfCPz87OVquVu6fUXF9bjHG+qKuqqqoYojCzCLmUF2I5dzhgOIBkRVVkj5z2Nfrb48R93GPhrufMZYgUTnByYkiwdrNerwvfbHm6vLi4+Df/+t+uNus//uM/ns0W6/XazIhkvV4DEI6t5rZNM+bcfZHONaGYNPa7TYNT37Bje1EYnwQ3t3tOGN5ZTLnlobS3CWbO2UbtXClNRQBqqYCuGKWqQtM0TbP2jX/62cf/7t/9z1mbX/7yH58++/Liwcm33n2byH/0oz82y03TnJ+fmtl6fU1EUMQYc27btoA8qqtZ0zTU9ZmdOtuDwpLtbo2islOIlFsNT+fRE+J3ohJ8j6c63RNvAyBIfx3azsS+9Re8+1YsbNioo3Tyip0MU39wuNPqBBmRA8RcbBi4myclZ3Ij2ymQ8dTlm2KKKaaY4p9XDCNAh4n40WiaRmIFklXC1aZpDc6RmYPDgJw7YzfzO5DTyCG6M7jbH0DyAfXtNIrIbwNlR+vKZn6nifDN/ZD7Ar89KHX0g7eoxXyNBP0IRKQ78rnx+e07BtuVDEKIY/BcauEEcjUCAgkYcLWsgeGaSzoFgjCrGcBC0uu1+s4Wd9HwSHdxWEa6gVIws5vZVg52lClWcrJeXUIrz1F8aWrCoYreqphxDPP1+lqILbdxWVt2IXEwWIxDNgkxJuWqiuacjNWFeJE2z0oXTUQG37YBpfZjY9xp3jC5gUnGUHk4L6oaAhc2l42acqX3EkJgRyrUt7Yt7cQSIhJjbJomxg4CFbw3aKjmnIsE6sH1b77lkh0B+Ydtq1u0PfZMsZkZzlUVm6ZRK76bFmNk5gL2RGLbbmaLOqXEzOo4P3/QtrkYras6szGzG2U3Zq7rurdBK5w3j0IkktvW3YUl5+yw+Xzu6LhrRIHInbc7HGNkcjeIyCFFr7ekL2PDNkCgst2e5LZ/+xRLSRtVKIjI3QqUKiOpBXiX59Vms1kulwVaCCjEsN5ci8hms4lRCJZTW1fxeW7gYAZI3TVEqSIJO5FXNa9Wl/P5/ORkqZoBVFUs1qCqqZz00uXrT0qH93wkj6SamJkoDOerYM7eLH4k80O0S/ik4f+Gzu7+g4heoWTW7eSIM9kfwxsvsK6CQDvc16NTpnww6t5z8DquLciob+pJh3h7K43t42jrGbF3nY/vYvcJ8k0xxRRTTPHPK0ZeZz5GYuNfwT1KElgM2GRt1BWijkK+6c2RegW03aTqFh+wm8AO+5FeX1n5PmA7Bq528Mz9FMD77W6lAsa8Nboh/bGb0eYt6dF/tbgdzZaeym7iy+zF8q2cOHJXAjERl1K6EwAhL1OIQjACM5lZme8kZi+ucd25Guu00u5Z7ycJfecYEvnRtA9kRHj65eVm9fLj33zxxePHV5cNaYBXV89ftMhXVytVNW9DFIpSR25W6fz8/Ht/8Ps6ww/+mz95+Oj7108u/+kf/sncspsaqQd1ixKr4MzKzERMYHDvF9ePtPZdtbuLBYMCaknZ3b1pmuvNWkS0TUXSYzabFY5WSnZ1daWqJycnb7xxYYSHDx+KyGxeFRCScyZHAZAxRoL0LUfaMwD8hhfejh5Jb0ggIimn9dWVoLQ/Wd2sbXPO5np6unzr7W+b5T/5kz9eLBbL5fLBm2+VVbVtNuvXaaRw+LaU0AN+WNbsECJmFqr6U0/Fkt3ImMncFW7m0O1MJ3oNxt5Sbbgf+ynhV/z6e8URjGbRO02dQeyRmdmrqiqfEJCZqaXZbNa27fnpycvL542mv/+HvxGRv/3bnz3//HnO7ePPPq7r8PCtizffXMZIFw9O3K2qqhAZMM3bHY4c9k6imfHwZnezDIYNpTSTx3fw2Klvr6h3fwj3O30ojURiqP+PDT9JR26tvR0k62qFpb1XLCu484pk5t7DcHjMGUBMO5MgA7AXSOclCwAkxBPkm2KKKaaY4p9h7P0KYtT9G6cObiYSM3DV+NU6N0bGYp0SJXX/7Vk/dAPweKXc4kZL5vshHKJvKoFyu236YcI0gN7/CinU15jF2j84o8lRchTLb6LikcadAo/DrZeNGIrlxQWbAMtGxOSmTsx9GucUZLtFx+2ug4MEwxYBAg4n7ozXHYU6Wiw3bNO0TWvPn7386stnRFTHhSXPKTtRu95sUhMDFmczhsDb+XIRK3r7nYdtFd759h88evSD9fzSTZK2qjlDGSAKgSQE1cFjrdd9ICI7QAI4JkIznoQsnYqCl8rd1LatqZJ5SgnudaxijELUNI2qMnPOmQPNlnMAEmg+n8UYgK7pWvp6IiIS4B31aFum6W/Y/Z7q7jt33oO9aNBOz9/dY1WnrKGqwMyRbJVRvBdBEsPDtx+q6g9//IcnJyfuVtfzlFLTNG17XQwDVDX3XaT9CckiGuuuti3viAhLIGE2FISZzbdaQ4f2A+OB22Huc7eZeYTYdgPkO9Q7GeO9YW2qykQ5NVGiEgDX1oWpCpJyk7W5vnr+/ns/d9jf/Oyvnjz+QoQfvHFxtUqPHj08OTkF2WxWu1tBrGo6OoM8dlk0s2JLGYJ4MaCg3T4/lz3UXtHURQIR5VwUX4q8513jlDcelpvki/0oDLvBhOamCfZu3wbKQH8yxxY63pE9fXhO7UShvBIVpNsptXC3tpHeGIZOYH9td6MoTEQM8dJBpW5EdoJ8U0wxxRRT/LOKm0Y6b5zwJGoSrjepcTKpnGFeqFwF72mhyMP5JtLdOPvf8X/zm1Efjf367oY0u7Ilx+22blsJDmUwRlnOsQ8Ahx7zN2TVHQnncM9fDbu96scPj0DsXLDRdVsAN/dR/jU024jZi8UYvPCr1DW7isPIpfjwcQFJcCLnzsgOvTXiFhcdU10UEXI41B1unS9fJywDB1k/KtZBT4kiKmcXp83qvJLKIKvGvnp+lSleb9ZOeTaPDx6cCWViXy6WQeq3v/1wRYGqxYur1lZ2dbUO80ScQuUBxMLSJs85BykGCYIiXSMi4laEE537HsEIux7pn9BITrNMFRZ38mKv52rCMWfLzbqws+q6/uEP/yDUoaqq8/Oz1eZaTVfrazMt3CRmlt6BzdQBV/gNlwHttadwYB93e7Gga5f0X7N467lhPl+C/HJ1mXOTra3r+k//9E9jjBcXF9/5znfMMF8u1+sGhM26BQBnUzVCOa/MHRIusZW0YQ4xwjz/f+y9W5MkyXUmdi7uHpGZVdW36Z4ZDAYXEguR2DXSRMmoy5Mkk170ItFMZnrRz5JM+6A/oDdqTVo9SCAESithyRFBYgAOBhhgMBjOpXu6654ZEe5+ztGDR0RGZmVVV88FWmPnMVghpzMrMsLdI+p8/p3zfTkXHRJCDHWdcgQAYALELiVA57xjT845z24c3mG/YEcFwdCgClclYUY7uysPw5sekqVOUlVTSmZ2sLhTdGu8d2WKHeGz48/ee++XztG//J///DcfvHd88oQI3njjje/9s2977+u6zjl675m5uBeOpY+IVOipfuSzTC+IiBFL72L/9KDB67JcKSLaeFHWV67i0M8GODiVW/FvuGnT6ne+3WjYK0BN/zT0nb1Frbd8bNh8xH5Taa1pBABGRIiAZEiGCKRr7Z5ejqjcqkBmwP2tUbQ9CQEBmNAAe6tShD3Lt4997GMf+/jHFTuh3Ra5t/53IANIIlHUgI1AimKBARsCKJUSJKSetyF8LgIpGms3nuG1FZ7XJWc7rfNuCYTG37klvwe7mJ/b/+6XMYMvDPa28PBGzrdZ1jvOjgEVmXwBQxAFU1BAMyy1e6rj9nlZC1MF1Bugah86KQXWyS/1pGKhVca12smyTZdZW4NEXIzIRFKnpCYp55izqSqwOdCmOz1cuFBxBx7JVeEQajcLlWBkB86bA3AoBAqQzKhAztFTcCKVUkzp1qkqTHYTpvQRERUGYVwARa5TUh5Rh6ZiUw6lea/Uf8YYl80KEaqqMrLxDPrSyAEpAWx5liBcw+BNZRun795c3TdC1mILISLsQ5jVqWvbro1dA6gpdUgagvOeBayezZumizHVdZ0tFxhfAJIRIrJZbyO+NvBANQTNRg7NDIE9k6KqZhGp67rpWgVlZvYhC6iZaim7RTcAnp1+cUOVH452mTgsvP719f20W6O3VfBcrqhU2MYYCz2LiHVdp9QxBwDIOQYXRLNZNs2AZhpTBqQQk1RVVUzhivtlznmyuwJmpqZFFWk4Exoekii5r2XdMqMvNh5EvYPIoH40LW4cL0ntRtPR3/1fn/Fev0YlVQfICpOtyck8T6pAkCYVFuvaYdneYJoMHQITEhGVPzBlT0pB9r18+9jHPvaxj3+EkG9n2nddRmgAZigKSqQCucgS9CV3A+wp6itGt9GLh0kKbbdX894W797Occd/xy9jfJ6jNr6Z9N++ju6rBnvPG8PNRHly0G07Cu2zrsInAKFRL4onpZHTWM2oH3yhXmdiB+TbCfp0KOrbaLApi6LP2MbEzhAxzFwWJm9GwhV55KRKZMDoHDnnnHPIyMzkKHhBLzE3nUHXpXkF2rs+IJE6UjQFRCqSfUNf2PrcELZrAkfOZPOcpxyaqoy9fAX8FFPBfoWoIZH3PoRARPP5/PDunboOWTMiqmZFzSmPuFFVCbYW1faK2rILn94Ot19+YxEjThVBAVShFKC++uqjo8P5N77xpqq+8eabVVUxO1Xtuk4EkKi4eWiPmalcMqJ1XRoHynkaL6DHUQJMFIKLMTbNMi67LrYff/oJEP/RH4eHry/K0spXGoxx8Fy7eiE7B+Q2D5arbcwTran18Z1zIYQY4+npqaq+/fbfrZYXx8fPPvjgfc3t6dnxbF59+86bi4NZVVXBKwB4781MNIERswEgsS9yMVbqqHvGEhF1a3UhMJE+71k90W7FkV3fvBmfJx/1RR5WV9U4b1NPC9sF5zgtnBgN1idAF7bWZ8F7IwjEqSk7TPcWiwffqPxJY7cqaNG8yYXWVtlbse9jH/vYxz7+ccWLWieV9gsAMMNkIAprMfAbk8vb6IDfgPrIQD4vnrlqmf3FU5nPj6u/JPT3xa37pmKSOAF7G0DdAAC0tNpRr5Vga18+MDPBQveigUlfomt8DcsHu/I/VaXNnI+I0ESvpLjlTAUSkogmkY750DETZ0AFVCJ0nvvwEDwGn1WlaVZW1aVtxxS890LAWGwhFIGIwLs+BZxoBg6tYcXWeZdj9XXyLYUC8t6XIU2pF2D0zKbIzCGEEMIoXFlVFSu37SqbVsjOuZETIyotbwQAhAUvre82GxVON/vWPp/sfmmEG3Udy4A479u2NdN6Pnvl0cPvfe97bbe6f/9+8HXOogpdK84HAmqahlRyTiEE55xR74EWYyyXzw6JGInKpTl2AKAgiOi9zzk3TXN+eda0q/fffx+Iv/n733mN2QCSSs55DckMkHBjf2CixvFChoQ793dgs0p2qis7+mHUdV2YupS6X/7ylx9/9GHTrH76s7+N7fIP//CfVFV48+uvXS7P5vOZcznGOJvNlsslljpNIgAk4JGNGs+ciEj7puj+YoGLocdu+1CcnnOP+qCvAf436A/NLdfj2M04acCbTodNJnmoQ0cd358uhk09HsBR0BOxyN4WvVlmBiz3LJaCW92zfPvYxz72sY9/ZPFc94KNYE4ASUTLBqmBll3p0nyBWhQ2DECBAMFtoq2+ngu3f5ZMVYYqUNrwY9Axf6Mhu4XSADI9W7z25Is6wNRdevMzdpsxgRvp0NLLtj4JG9HxNbj2BQH5DqSxoSQ6Acbb5bh4A8gsht+jMsJYYzUyozhq5yAgKJgRIKhhBjIgRTJgJQB15J0RCDgiQlJRYUJAB6VPBszAlXSryOINGW7p60ImNTPRXl8dVRXUwBQQPZMzZVQlBiZGxFpnkhJDbVxH42zYKgkFVQfmGUyz1v7AIJECxLY+mLEdUXcwz7M5pcvQXKAy3vfwykFC5zryd1dpIXJBQkiExiAExEZI6gC074AqpBmWfB0AkcTAilZRrz9R1GYQnGMHaCKmKszIzKaiOUaJzKwEnUgnTQYBAHJoCIogUDASErEnT+SYvapmswJjY0r9RGNPq5oJmOXMk0nHLTv1CTwYZPE3t3tGpZD+njHEIsBrCIa5Xc1ms8vLy3lYeJqr+DrcA53FTssle8+qSVW9M2iyZyYzk+wBrEuiugjzmJNmQxdSzKHykhORgxUKpMXCK8bV6jRbPF1+0OV80UauwvKyndVHKSozk2WzzOqR64hNgzgD9sYsYGCZVUgRyKmSgZB1ZGgZzByZYC+7iozZzCwx+/5mERg5SWbJOTsXclYwJgw5ZWbOSRGZ6ypLBAZizDk3XWdky4uzi8tjsLS6fBx8e3H22cx3tbcUjxeLo5SW85lHyJIqxqpt0PFhPyNadEWUJ0CuF+cUMeD+Nu/pqIH1GkHpRIKYtRpv8+GwW8+26SNgdGPQycJQIt//p+FQTYoAxBNDi+FLFdZVtYVKHcVScVOtWQeQtvNZiqQiYACJgJBAyw5SfysJD0bqVNhc7RDWldbjdZJzkxMYlrKYmVXexdQSATN2XVfPKlERUWbH7BHYuYCIKWWqaHnZmnrFRZQV0F6+ZR/72Mc+9vESh4ExYOW9ixAlEXrHUxMmghfW13xhgDpiHfziPNcXP5n/nzQPvoprv8FBfldMKS+6geCd1j0iTjQPhzybiIhJRATANPdii6IimfvczhDNuFdWKH1xPjjnua/hJGbGqvJqVahaAUMSZhZLg54+GY7a+jQ2ZcHAYpnpAE2NiAh56J+zwk1NFVBsMvvYr8lJGdlOb4nJu1eZqOLZ4Jwr9COADtxgzy+VsbkK0iZzIbt1UG+3rbC1kqekVhltQogx3rlz58/+7M9SSsV6zjlnJoWsK2WrpYts5r2AZS0OiwbIBcgHCmZGjlUFCdiR996D3ZkfxHR5enb8o7f+H2L967feenZyGqrD+eJeFQ6apvHeM/uYU1EoWUtxDgLBRWbHOee9VwOiXMoRxu5BK/C1iAvhxoWPJaBaNqw2mL1cfv3g4KDtVjm2VeUFsG3b2bz6i+//8Ozk+OOP/+Evvv+/LRZ1jm3w+ODB/T/903835e7gYG4gzL03I+FzJHO2qy3s2tt84HZpB4q70ld80xqwaeXEQBHrtKL7psdML3+CakWiB+hzPLuIyEBGTrpsnNHQL1tuf4J+ggL53vcSDADUcHKe/SfXvbKqfUH08KXOOSSqQwBAImdmki3G2DTt6fm5kjx7dhobI/QG+of/9h/vId9lV9sRAAAgAElEQVQ+9rGPfezj5Y2ii1JVGCKvVhnYiDHnXkUOR+A3Mfj90tHUze5SXwqUwutB0XXpy1eK/X5n4PZG1LeezTUvdOXap3zFlm8BTNRNRsP3YvQGKIg2EWtRs6HfDg0YULHkqESFaZMidGEmakIw2LBBSfEzlYpNUzNwzm2BK0QENBEFAOe4IDozY2ZVgLX/takpAKDjkuCawpbWo20OyFY58VRXcBw62uw9KyopI14a5Qqxr//rNUq3yv8GpDewsMgFH04OuxvaXQshNj3oRkXN/ieYqi6Xy764lGisOx1Pfm1j0NO0JkU3EoyQECkEb2ZdSil1hf8xQoHc5YwsYe7VIhqKyOXl5SHVR0dHCr5puqbp2EtWCMHBYLNJw3SDFWeRHs/39uujToyRKRpOazXXV82AOKxGVTUTmMCGskkRYwugIQRmNJPaB0mdpiz5MsvSB/AB0NK9+wdnp8c5NWoZQCUmQMNCVhsyD1YltvEwmZSSblprbBq9bHS6Xnks7BQ+2b77NjZr9LplYBv8oF3zMKSJhR1MPWlwEJsZEOz123ODqx4bCkAh8sjAAHPOZTbNenK9XEipQzczLbtCg3UnGSFgUWEpu0Uw3ERqeZxKIFS1GBMVoVhy6JAJOBuzVzNTROK6qosz5x7y7WMf+9jHPl5myAeG4ABmgZdN6jSzeu7f0CEbgKKb/QX5PpyqSX6FcAiHgqnnW8NfB/zgK5PofLGy2y8J9d347iR1BkbUSX6Mz5vz4m+HfWa2RjgQU1dayICAgcxQQAlAURkQQJEBDYhKdofOORqYsZHlMyvefUoM3nNdB1BDMrQ0YM41yVa+1zM750ZkxcxorrxbFDunujYjTQS4TkO30u4tEZer1bcjrbQhO4jI5JnZrFi3U8GlY0tiEfMoBmKqCjBoJQHBNS2uW6n/zRzsVZnKLR/Frmvn87lzrm3bkRNrmmaCObGo1JhZKp7iCNRDZVAwVF2tVs4Rmi1mVQihy+ns/GQR9G/e/tlyeXG5PH333XcQ8fLyktF1qw4UmBgQgRDIOQJkRwBTDVVEGxRn1LLkjGZgWRQR1QidgQETDSq81t/sA4QefNjKmQuoAaoV4K9FfAfJnCMAffbs+OT0+Ozs5Fe/+mVK6de/+elquWzb1d2jqqr9wXx2/+7XDw7ms+DNXNk1KD+LK/2WHszWUrkCy3tEBNcIbF73HLgO/m3O8vB4LgfH/vUw3T1r1xuQ3PZJVao8exp2uEk2rPCgd/FZg8oeu8GUJiciK5Iq5cZed/kmKYdAHLz4mIqhZX/8Qvz1vn4CaGboPRORC1zWbZck5aypi2nVtinGmKK0beQa2pRza6rovRfd9/LtYx/72Mc+XuIgAslKjmYequBSG1VKkcz073h5hfCFscko3XY1p3lh5GM07X65Lkm60VFv4zO/S+D3uwF7L3oyfS3VNaTBDdPUSykCqGVRNZCStPXe5UiqefTlVuzFKocx1UkjJwAhDPSOiAAVrkYRmR2hOsBsGXWoOhsSfSlokKhwgNTjK2BGDwBFeYW9JzNEzCJUsMeu6bjK413XgTkCywL5dkh9Ag2W9yPu6s0i+ux5qEcF69GLGX5BRaArDpk9UOlRkIiq1nWdUmqaZjz/uq5PT0+Jep52lMc0szbm4SoMsPgNCIAxI4AWZRdAqQOfSTw+e/rOuz85Oz9pV6tnz57lnLsu52yImlJi591g9kCOiwQOAZApktG6DtNMsmjWBIrlwz1sMAMi7jcUxkUzwGA1GGVR0cCg0JNUjL0V1TGZ2OHh7OLi4pNPP86xe++X7/7gB9+vquqjT3/Wtu3R4uAb33zTEVc+1HVNAD44AJBc6l1tVHzZGuSdpOsuNsymeGzyMXrRx87mg4t6otVsAH4A666851Zp0kZPoI31kzyaVQ6NfNOL0islxGpT487+HnFEvTEmTTYgxBTWvd1FqpWLYysYmIoAMCATIVF1UJW72Dmn0FPWbYwi1rS562LTxouLZdtGQsfMSKqGChizFoGqPeTbxz72sY99vMRhgKBm5AgWlUtJogghCUz3j4dXBvBlgxQcSoVuwF03oT6ALeCHuP3i1mfyHOD3+TLvW371lwIqb6Ohem2et3btw+vqXdc/+y/aKCBEMlQclS1HyFcUGSZa+WuuSc2Ky7sK6EArT9uxzAbCx4qJYFbJPEr299v/hT8pVaOIvcEeITIhA5AZqmYFY1yjLGZno032DVcKYypfvmu7n4qIUNca8QilgnQojBwFPFSJSBWG6sQyirZByln5tv7/8AXX1c24dHRrKP/YN6QRFTvy8hYzE8GUNe1HnntIb2BooGRIxAWgggEak7WrpXPu4uxU6DJUaJZT7pp26bjKXQQIla8rV8UsOeecM5pVvgYuvu4CAKAGXOZOaW3qoQXRFbynSDqU/+EEHvdFm2oKg9WhTjhbVB9C8U7MWVXz4yefBscprrquibFFhNVqeXRQgXaHR7Vjk9TWRwe1d0QkKXvvsyizA0Rmj4hJ4gveazq2y/am5OtH6wt0zV2dfVpXkJbj64B4CQfabbhtYYSCz9mE6jWBaBPN8ijfsuvqoN986VEtTxcSGRqgKiBoadIDAGCCQcQLAES1SPo6Hm4DNaDC/FHTLIcluujvH3I5qw+1ExNFFiYnyKAASC7FNqmpISgYIe2t2Pexj33sYx8vN+QzRlIDQJgH6GqnTVJLBKTTJif7KhvtdlVgvgAEMoJ1h8luIHd71uTznMAXuHb4MrwZruT9+DlO5holfNoyiZ781LFIUiQVc7+xRNCx71mX3uvBEBkJwMSs5KQjLWNgQD44570PwddVVZOrQ6IQgmHwPghYUfIQUQUzJSKH7GmSK5cqxAJmcPAkKIV+huU62MxUwLwR8fQiuWS4m0vlqrGYmREgGlDpVBogYy8Yo6MeKnnvi0efmIlmRHSO1mox2n9NETftfVJGzNanu0D0RdtKt2oCh8MSEankqqoAYLVaMXN5Xdd131Q5qdEFAGQ2s+J+aKAMhGiG4BmJvHdgZu//+r3f/Ob9v/zLH84O9eLighBVdXWxCt4++fgzyRDqs4evvAbkNXez2iE5JAjOLws8tqyaFc1AzLg4rHEZWqPRuj6bmqKOsOIK3FXNZf+h/G5f9EkUQsg5xiZmSe+++85f/vAHqvrXf/2vu2a1WMzu3r0bPH/7O9+TnA8ODhipaZpZqGLMkrJzwXufkxCRiF4lUW85R+vdrZtUWMpOR755Tnf++vAWFVg3QDWGbX2scYnr1YfAxid7jx3boUYzgXnTPkBCVCtzB4RkhGbmh9tt2E8oewjg/dRd0GTY3Bm7Ipmp4D1EvHfvXkop52wIq+XqYtmI2LPjk5Q1qYGRAqqgEUq2rlst27Pjp6fLyy5wde/u4cXl5R7y7WMf+9jHPl7iUCupuCgEhpnnruuSoPWlevQVoJLbQq8XQX2joTZ8WTjqy2Lebokwv1zUdyv+YdduPa6LrHaUce78TzMVyUUVk/r8zIhYRFQFoBj09c5lqVMY4NPAvwEimqIYK7ACIzIiE7oCiApbRhNcqojIxMxiNFTZAVFBUyKSENxQ8IlqSqWDiEhVk1owLpDvyijt6ALdgr/Tlq0JQV34kGliPYgl4roxEhHGTrBhpnAwDMRJ3rxjUj4H6rvqPD51imPCYqo+auGYmfdeBAoRNlX4LMKJioqCAGioZkBgIkhozGhiXdeQ2SxUOV84Zia/PL9k8JLUBNAIzY4OD7uYTTKh5txJ0mo2M8lFMkZVlaR87/Rsi3JHcVeTPLC+uLEgp4o1IpkAyTkiQgVCZEbvGRSzdF3XMUFKXXBMIMwGoIBZsuQoBweHJoae59U8pYRGpV+UoSedVdUsjqjlBexP12hqzeAOI79eYiMTfs1uzo4lsTUIU0w4lGVubF6sH5NXFlovSAM6FfccvCIBsFfBRVh/e9nmmKgu99W5w6NgLFfuebxSHwy9E+g4xaUMV8uOQ3nTDUq7REBFWMhUAT2RISMyoIoCUPBEaiCi5Jic77rlyelFtWA1VANywfkgKnvIt4997GMf+3iJg/otYU+QAQ5rAJwfnzeApn29HI8Vj9qzExupwJW85PlIZisFsWsOcjXR2fzQVrIOYGioW5qKgwTcbpR17bGvbGm/eM3krUbguZn8lYaf26K+3d/bS7QOgINwKiRoZoXEIOoLFKG3XpSpSmeftAGYmqoy9TofqqqaoZesNCLH6ERSSqmIZzomcz6lpKoERrRWNHG+ZmoJHZFTIDJEZACSrCHUVTVD1NglgOycB5S+sFP6bQtJPWdVhGSQzDkHiUYL8iJHaYjeu3H54FTaZDAWK0qivK7nHLu2SGUNSFStLF0RUQWi/ovWVngARTi08JyI6JwvlWkFa6kqkRvrKseJG60Tx37IEYfvnNytdrLpWp3ajm/Bv6Gq1MrIpJTKDJYsPISQcy4TR0TV4mC5XDrPZpolO6P5wezs+BkAPFtevPvOz9nRe+/+4tmzZ6dnJ2qr1WoVY5akKmQGDn1GqMNMYlTVxcxL7Ng7JqRBiWdYCUUZZF3ZKyKEruu6JuWZd7HLiFhVlSGsVisiQseSEhFZlixSEKyjXnimqqqua06Pn737zt8vFrO//OEPYmyfPXt6/PRx266+8c2vScreuzt37uScjw6OylilJpfCyMJxO+QYIzOrqnNDreMVVZWbb8/C7e58pGyCtJuMH8al9dybvYC9qwKz5Ya5cQdHYMIJmwqMtoEjIAToKzx7nrBvsyQihNwfjNaNe8VVEg2AgHDNaSNBzqn8oqSEiCG4lJIjJyK+qgrMduy6rmsu2xjzarXKCoDcdbFps4KLWWIXY1YXquNnn3UpqsJyubSLeHm5Sq0RxJyVcO/Lt4997GMf+3jJw9bO0wjgGOrKr5IWeFAKBdfO6bc/JP4ur2BsVikb0HZl+x+fC/N+t0P+/BwRvmKjiE3AfK1a4AA2bvgAMDvVXCiYQSdz5FyplJaVFUTknEORRNab8jGV6i3HrkJiMyz/UwUmb4CbkAZUlb1j8uSYofCKQIyMmC0DAKoZmqQsKaFmdh6YgAmpSAXSpD3v2ihaM9PqT0KcthoOspC0Tn83NlL6DJih4JjedX30bBi/x3qicqOjclweO2ttb7MFcPUCpx19hQobz1NERuO+zf2IXuslXp4xIIgS0YOj+23b5C52XRe75uOPP/67n/ytpvzhhx+a6smzY7W4WrZdl8zAcfC+Qq48gw/BVYERZvO6rrwh5KQpiwvee+/MFchHQr26o3NEZKoCKqqSrdOuxyHYI+rRvIGIvGfmvsdPLauqQydN9J6Xy4t/+PB9RPvBD/53zdF7Xq4u5nX96OG3Do8WAFCHSiSBOShqk6YIUKaYrBjZm6kWiZ3PvfUzseLYXZZpprfv65v85kSr8xbL4waNmRHvQX8jWV/ogeNynaA+HPv6JmqrhQZEJnQ2+VuAQ4Fof4MYmEHOqTfvBFITRtevSU/EwA6LYV9KSUSWbWrb9vx8GVMGIDVUcDEpAGe1pu2sk5Oz81Ubc87L5VItti2YABhJvku07+Xbxz72sY99vNSBoAIMAEwGChAczOcuXSY1MB3S3JKnYClL+kpgHtoUgU6P+6I4akfKe52yxc352edRlHlx4LfzxHaCvVsCxRdBerBOMTdSRtqJ/XZKWU4d+bbGubS9MZKajp7nDGv5hnWtJhSJSFYzZibHU88DMyMG75yaIAogGwIOnUKDx1dGM0QrOp3EjOwRY5GIKAKJZgOpvL4SumE4FUtuepMS41WSDa7w2MVibFSOIYKRRC0tkesPEwxZ9ZqPvkFBdOci2ao+vTp9W7Ixm0YX/WyOvvYAsAh1lggAKqnr2tiuDg7mjjECgCkzWxbHPmuBeTPmfsMIIWQBRMimbYpN1yJT0zQ5J+c8MzvkC90IsrWATVbpcsxmKSVViCKeXdEHmpyzmknXJfShYL/ZbAZgMUYGJELJCSVLaongcFGdni1XyyUz+ICAmQvdCcl5QvD9QqFSaagIo8rO+lFk/ZTRLWdkMjV4g/rruOg+517PNcBv68g3YL/1kihOLUX4xWTz88VQRIvT3Wh6Wqw1EIkMDYsoLa2/UgfCHBFAydBQEMFAxyIPGno3YdDXFQVTZSI1JPYxrbIYIBH7nEGBiENucj2fO2mRk4pJ2S0CRHak2TkV6Re42t6kYR/72Mc+9vFyhxiSGaIiIAI6gLmDC+pL3NbQAIDR8oYP1U2IyHZBwC1f9KtJj70IwHteJZXtOv5zsB/i5jV/EUR1o032bXDg57vwLxBbjszwXJxccu4YW+ecrwIRiaScMxqPV0IMgECGoAbF4a3vszMwI4XSsDdmfuxcCMH7JJoMQkk6iaiqgoGBpibH4fMk1jeepZRKlxeSIZF3juqK1aKuvdF77RJ2hFO4S1f3MbZs1q7icwJgRJ0AquknRSRnzTkrqqoWLZPiDD5qtBSuamO00SaJ9XC3XMnLb6b+thbJVVDXA2/mckqjTXbxQ7O1hIYVGo2ITBJIfvDgAaB98MH7P33777qu+dGPfpRil1J6/PjxopqfnJzEmM/Pz1kpipqCC5WrAjmu6yCmdx/eP7p/DxHJOQA0ZTAsPt05ZxYR01L9B4jL1ap5epwW9YIyhxBCPT+oCbRr2iS50JIAoKgAVghVA+1ii4iOCQDOjk8uLy9F0z//7//b1ery44//wXl45ZUH/9Z3f3+xmN05OlDVlDrpi3Vp9FxcY/iiOWm9IwUAKchooU5bo/38BxaNsK94HE7BWHFWwBfe5ppiuduCvSuLhybknk1+gplO1YywL8M3BKRB2WlwYKfeigSQsLTjIgDSRASo2GJOegK1936knv1nZmIHAM4FUOu6dHZxeXm+fPr0ac7Z0PVdqC50XU5ZVbpPnjw5OT2PWZaXDTpeLhtDYEZVqypCwGIJ6L137PaQbx/72Mc+9vEyx4YCGyKN/zLWrw14bwOPTWiEa9HIFeUA2EqqbgP2Prdf33MBIdxo1z41e/gd1FferLz/lTr4FVp17do8pq8bUqi4e2pQQacdZ8PnB3Jg9C5Q6/UekZABVa209yBSMVsHJvbkPLFDIkAGRAPUQrMQaahIlTXn0jBYyiYHG3STggQkAwBPPNp744beBm1iADhx9usXDd44OzjNkTcW5xaHNtohqKr1eXHf10RUXDF4kLUoHX0lVbatBH2EnVdFSm6/3bCTgDIzZirQbjyB0gap2st1Ti+qDt7MpdghmuUkKaNBcP7s9ISZZ752zjF71cTsDcCjU0Agp4ZtTFQHQXt6enLRNQeLRZtzysCVY/REzrlA3qMyswfKIKQKjpgcM7OhqoCqJlFLkZjIaChDtVH/JqVYtqDmdQWgdV1XtT+/yAwSnDvrWsmtGd6/dxi7JWE6WFRFdggRnePAzjnXxp7UA1jXExcJHjNUNAQGkF4Ddted+9zJ6vsoYawgmD5SdfKLet1KvBHX0cRST3et4TU4nHy1TfZ6ppDPxuOM7a6Iay9KRCQGAB6VYEuV9ygAtearyy4JopkQlG5hQKSi7VmEn5gcMhUv9thlM4xJUjY1ZFch+VVMngMge1+n3GmXBCBlqKsD4txGKY8bUygKMDEqGphCEYja+/LtYx/72Mc+XuowLCxM+XtZNl8xGZgV0QkGAyw70qa4TdzdYmt7LVEw4qgvty5xFyYxQtqsmXwR5mp6tmafF3k+Lxe/TRI/VfWAXfqEN+H3zwU7cdcJX6veaQAAzBTCDABEUkojSTho2dPwSTOT5EqG51A0qZauLWQmXzlR9sG5wETF0FnIMwKxw5wTcWBGAusgMTssvgJWhxBCCN77kjtWVVXXNWFw5ImZgMiQ0JVKUbNiVL1Br5WWPDM1uGE/wsxgw7dgCvbWzFtpXIQBiCIO9EVPYvTlnVryTzM1UCjwr98Nsau3zwvxutMke6dJQ4lClI2fGbEfkRsISRvoynx5cu69//nP/75t25ja9979eYzx/PSkWzVgeHFxgciXl6uUMqHLmn3lyQXgMDtYBIQ3vvmmr/no6OCP/uRPnHN37j9UcjETA5LRoPPB5euk68wsr5rQZTvgumJ2wcST8xEhx3ZEzoiUTVWVmeq6Bs0AGmN85513QPNHH33029/+tkJol5ePXrl/984sxtWs8lXlfXBoWXIOjpi5beMqLYmI3Xy4h3ALS1nZAQEzpJ1I77o7evKfNGxs2Q1o/EWxPQAQTGEejQaAm0crskTlibnxVLHeDlNVFUCLTMvkJPufiDCsaEIyIhhd1a/eFwA4cW0AACWi0ZiklIA6JmbHzNKvNUwxp9gRuZPzMxWzbE3TpCQGDkyruiKiy4tl06bzy/bifAXE52eXq7YFo+Wqcc4BkHN9h2rKHTunov2CUd1Dvn3sYx/72MdLHKVbBXvURwAK1rVJVQ0NQItiZ58uoCK6m7ORr7LscAcqu4pyJuzcbdUL4HdoQ4FXyNLnZYrb//hlDu/EyfrKF+EtBg2LMp9zpcMKRmVIAzUwNEUjQjIwNTUQdsxMiAi5p+CKlj4zEYFz7H1xAzckQyxsQFmHxoxAFFOf0vkQEOsQgg9cdBp94AL5ELzzHtURcFZAokJKmKGKjebUm6MKZKC4vYDHdr5BygjIwDYLJntfvoFx2mjzQyx4r0A+5lHGcLBd30iXbUKM6Fg8OKA+uBkq7ISjsOnQABNr+KLG2cuKqqqqc27Cb/U4MOcsMZmkd372s+PjpznHDz74QDQ3TaOqkvX8/FzEui7lZGUxOOe4qgWJgkfGew9fObp39Orrj777T/9QFeYHR6JkosgOcI0wsypqlq7LKqQyY/bez+qA7LrOzEikL/ElAlUQKOoy4r1jZkmCiCnGn7z9t7FpP/jgg3feeQe61bd/79vO1a+9/vXZrDJIWRKAlnVFBMwcgisYKWsCIEGgYrAB69a4YcxxLCK47oa96ps39d6YTsTnA3jXPFb0ahffNUBUiyzRZDsJBpBWmL3p6SnSWtF2gHmDHGeZCYCrOqKlw3fNsRe/eBycHcGo8ITeO+dyzimrmcUuN02ngMfPzmKMRC52mYC9c0DlqYFN03XJzs8vPnt6isBnFxcqAExJRExVrTSiohNQYO43X5wLvTbuPvaxj33sYx8vO+obStdEUtc1Zs56j7J1QWYpbxtBy4tWPO7ygfsqQGB/TbcEezejsq+iqvO5bu/2b4Ko6K1HrJAzRdGhYD9VRVNTXUMjGjQhoPRNTV2hDXtBxIwERacREZxjtYzGZgJoiOY8g1LR8Sup/2DUTGMt5XroJil4UbdHRFUw3UZNGz1vGx1VOyZlAtLwhvFZo6zJOQCsiZGtj01wXfm5jcNf1JrvOr2W9dGuPWcd+h77TxJRTh1mlJQZadm2plpVVc65bVsAQGTVrAIC5rwjJPLOe69mYioCwOSCX7VNNvAuGGJW8OCAPKPfQM5AygQqohpjzDkDBCJiBmAfcp06KecuIoowVGY60ZRzBoCq9imlUnmoqvO6VskINqvq2K3MhDx0XTOfz0vvYkpCRM5RSgLYuyNaKWk2AlTTNcttZYtks3Lyhs2aq29tuWhsfkC/0LbOLtQ3fK9svthi+aa7ddMXOl1IuK6UpjWJvR6ZKXWJvW8ij+6X2JfH9oi3N+Xrd4iAEQ2RiRQxljdVAQzMMKm4EDRlIGb2yD4g1NWc+UIFwUgkFZtNIkdU6EQl73LsmFlpUJDRvId8+9jHPvaxj5cZ7imYArqszhgV4LzxrZCgg6LNb4Dav2Akg7E+CAY/5B0pRjk2DX5ufU+gTTm4iSo9AExKkXTEA8Ph7YqT3u7012DEEqU0ibZR1rXlnc8zEvyS2cut07/qtLaVGl734e1iy6xWhN6JmKngVdUp+JmcACIVQItgTOYAHJgaEFgWckyIaOh90J5xa4KrDqqDy7NLz44QDZW9bwU//fhkXtX/wz//75Znnx4uQPKqmvk+vwfXxFSFerlsUI2I0IjIhVB1UUM9F8W2bdVOYmylbUEyIwFQFj0+UXI5RZ8zNgn+7u1PU0oImuvk8Uy+/+eZDiXcnc2PXLqE9hgz/fQnP3py8pjBjnA1J7hctcBWAMzv/d7vfevb31aFew8eMVWiAICGLMWjhHr2hpDLarBC5kDxCBfuu900oxSZWwWA3CFiYG+gGQ29ywQJMeU4v3tUz2uTPK8XwfMv3vn7x48fz4DzavX6G19H9sjeEXNwJfHtBW02bC17udyCAsbp3iJVTDfW9jjHo/Dm1OZuXFchhJ5by7l8ERF2cZlznoUKSUHt7OxMcn7nnXd+8C/+RwC4WJ43sWHPzGxqn37yuI2aMoqBAoJz6MQveC7N4dE8Y/Pw9W/85//lfyN45/Wvf29x8CDHtDg4Ylhma+dBCS6MVuCqFNt8eWHnT88/eqya795bVHf9K197dPeNR7PqAMIi8WzVLStJIJeIEGM2wxDmoIZuzoA//P4PmfTHP/6bf/1X/6qe+bPzZ2by8NH9/+g//ndyPr979x4ZxrQUM1CCRA4PYgOADKhgksSSJDML1LuklwLgwZiuN3uE0ul6075MT5xu7RH0b8oGUBTsRW4Bei6xB3tQeLO882kznsnGdsa6LVDM8vCaRsp9rDouT0QnPML7voK3N7g06qVly1UQIgZXr78dgak4cIoZIGF5tgz+f4iICRXQnEcGVWtMzQw051AvzGy2qEK4k6KoAjCnVp9+du48PX7yJOXOENs2ZpXg61AtGNkxNpfx8kSOj8+enJ4nyScnJ12MRiim5SfXJJZmB3XbtnXwoIZIwTk0qR2nKh3O5OBQQxX2kG8f+9jHPvbxEsemHbACFAH0KRi7Hgg9DwK9OFm1ltAw/FxXs4HxdPR++Byb5reTb7mNsfs1GHIHxoNNtgdeZPwRkR0X+Y0ekA/c1yQNvXp12y2RhGi71FZulmQAACAASURBVCOYOcZ41p5p0llVp9gqpHpetVmIKKXUNE2MUWeOmS8vm3o+b7pYV8Gxz1mdc5pyzrmuqhQjEZmKJEb2znHTJhwUI5xzRI5EmVlUjZCDB80ihojeeWML7FOUZV4ePnyEiJKt8sGgoDNjIjNIknJWMBGR3uRtUP9PKSH5KZIfKY7tVa12w4JHLR2uAsQDWjAzm80WbdvO69nR0V0AFcmrLkpfOwc5ZwAi5NLLuEFO9t9iL75cX4wGvMa/e10LOvKTzEwUEM0558EVz0UEU8lkDg1BDBGMgcAQxHFAYDOUDCmJkaGRIz87nEvMRFjXc4dg0gFxzja6ZjhHIoygKklTAhNQkRwNnOWUMYJmADef1zlHz6Ge1antzHQxD02zqmq/mNc5d1SgmVqOnSswzgAReUBHOL23AR2g9M6KNrkdRhePKQe7o7n3io3BxvCO4zneg8PuFE2XEfT2jP3xmWjnkiubF2tauPizk201/fYQk3jzHMbfpUKtAyCSgRkOop3Fa2FoQ91aGzZIchrqlEPW4WhGNJjFE2HRZGEkoiTlAeIKlkbHEjObdakVTRrRzMQwpxxzkmxVYEQUhSRZTLMpEEmBj4hEpKMS2HDHqSooiAioIoIJkplqHjtSVWUP+faxj33sYx8vd/R/rgEAYoKUElC4JRy6PdrZJqyGlpideM90i496IdRXoM54rrdBr883FbyCr241LDeD0quDtlUodZt2xJ2O29OEfnSE205DYXQb60uudCh83FL+KLonVTVLkANW5hQRZ7OZoX/89LPzy+6tt37GgH/0x/8M84pg+fCVoy4qB5/FyHlm37bx179+b3VxeXS4ePTokaZ8eHgI7NSYfVDVs/PXJKWTp59dnp0xkio0bRfCRVbjXg0eX3n0kMBSSufxpK7njx691sHs1W9+14fZxZMP34mZGSVbzioaIV6+dv/o9buvGOWmaczMeZ9zD65SSj44ALO1CD3sbLLCcQw3JwgGlULVwqQRFcdBJARqm66uFi5Uz45Pu7adV+Hxk2eX5xcXFxflWpxzQJRSomsg5W2cGHauil3Z/wuAwEGNoxfnKQL3dw5fIW/1vMqyBKcpqyhVlc/ZGFjMEC04DnM+PPTcUl0fzEJ9796De3cfJjv0vib0IATEOUlKLI4skSXzHrNEkTRjPlgszGQ2IyFzDExWeZxVHAFitxToahBTvDhfmsosVD/9yY8//fiTg8P5//EXP2DGi8tT1eRIHz64D6CLowWgasptsxIBMgIo3YA0wSpgqKNWqum6VnN0GClobTqWvaECvdg4i+FERdNgq7R2yxVzAiOnC6OwgluOi6oRNx9zw42dy2HVbFpCrJqnYHXUW3LOISESYFE9GiVLx0oNKkB1xHvlrQ25oHlVq6pqzNnAiiAQLRYLAGTmy1XbxgxA52cXiNjE1HWdmSUVZs4qs3qRDZZtxyRtG5eXXWziatm1bbtctQCUUsqm2ENi7benSn8gQXCMRJ64qipv5r0XjQfzWV3Xzvk95NvHPvaxj328vGFmiKQGgJAMlm2KYv3f002sZQC6pddJY4YBtnZSn/4KlVpOK9vn44sxs5mwSQq08bu2G4/dzLltGUyPx5HrPKumMuIT5Ia2DQJvKOx8Icf2rUZB2MW8wdBFed2Xjme8blkciruszyYNEAChlHeK2JjKAgAi9Ue3khCiqYpk1WxF+x77FrsiV2EIiNg2icnFlFiJK+cDGOLF5fmH//D4//pX/6cl+a//q//iwVFYzOD+nbnyYrVsZ4tF03VHd+6Kyunp6SxUrzy4+70/+C6hPXj4SqiqrkvkvZqdPD1OKX7y4YdPPv2EkVOW5bL97NkxAxugiM7ms6+/+Q1E+OzJY28B1B49/Jq4o7sPHh4dPWgX1f/tK9VsRqqQU44Xl9949eEbb3xdIB8fP1s1KzPoug7I9bSAKRraZGuhDMlkIfU6L2bGhBNlfViro5ADFSha8KCWQbKBkfc1ka+rhWZrV/H0bPXBbz4+PT390z+5hIFIR6LBRF6vYHh8zo7JLrw3xWxXNxG2t1d0l+W3EdFQUUyMSABW1/X9V97wAdt4AtyotU23UuFZ5dplZvIKRqCLOswP4tER+9n92eEB1fPDxeHRYpFs7pkcAiJUzqNVDAJiOamJpk5yTiqJGGazitCcy9GSQ0GNoB2Ch5Rjc07WELXJ5rV37fJMk//1e3//1l//yHv34795SyXdvXN0eLhwjh4+vMOMiEg5ZYuSsmZj5whYZePGLvNv2CN/Hh9H6xKDcS5we7zluZtHOJTjltd5/MjoATidELDxu3SL5h1FfVKSq0XgyJuPXZg+R8TMTEGtN0kxM5A8rIz+sdw3mrIxIxGUjrihSH4UdLFeyqsUUKhMSc0J6jNCAyTnSm05IRYj9cTem8W2iyL25NlJSqnL0cpaIzebL7Kq98EBHZ9cIuaz04vT0/PVsrm4WJpZTEZMXRJEYCxEZVGSNkL0ZMgQAjlCz1zXng3YEZivakegiLCHfPvYxz72sY+XN0p+qQgKsGqhaRM5r4Za9AtKYST28O86i4aS09hEAXwzL8HhEFeTV7regWoXPlvnTHDFXeqm7fab3xqFxUdIhpv51k4kiXglw7rtmO9IEG0jLy9SB9dSPddRjkhYJqKUd46qjJOEbH1AInIOzIgdGFlRlBwkGrCnBqnUvpmihTCPbTyYHcxc+OC37z99+jjq6n/5X//l4s6D//Q/+0+c8VtvvRWXzyBfnp0+aVJdzWpCFrDZYq6qv3rvXc+mEn/8zTdi24bKEZGoFqmPbqmqen56nJpusVg4F9oo5+fnWQmJEXHVND//xXsI1nVdklZybrv/9zK6O6/9A3EI0jSrSKyPHz85bRKB3aPVRx99fNm0be5WqxURzA4OXqkrwqIQCqOCYnEXxOICOOmiBLAyDaXYdUdCDZCVjJCZ0TkGQOePjo5eefAwhPBXP/orRFteXr7z07frqjo8PPjaw9cODg4Wi0UIwRURwgH1XZ1WMyPi7X6wF761b8KKO/lAQodog/EagVnw9b0HrxELN4rOpYzkwPHs4GCRusy4qNoMDA/uz+dH3eKOcZqjd+aNOLPPCGq6SpnbZftX7/x4Xts//YNvV84OFrM3v/Zm7HI8WNBs5lMmQjRlJk8kmlYXZ3G5Ov/sCdWL+cwxhGcfvf/hx0vn3L/4n/48dcsQ3GdPPqmD+863HqmKD+y9v7w8X148haEG0oXSewaeAwCo9DWTOl57qTUonXUb40STKs0Rw01sS2m6KUUTCp0mU7kl+AkDM3bVWmb6SATn6Pa7WqpyzQpZS8KOxcNmfdkklp2fXosFAYAdMAMRjEqbRWJlLHklMiIbRkbH0s9yEeWJ4ZDQMWJAMhFJbWq6rmm68/NLNWiaLmUNoc45K0B1cGCGKaWLi+X5Kj397Pj0/EKyPjs9Q+AYU0pFdRNCcATgnFPoH4sigqYIwB4d48GskooP5jPHyIyzEMofFwSuKs+MztEe8u1jH/vYxz5easynxX4BoImxE/XBadYRecC2dbXuAn1TSDb9uVmtBDtLoUbH4+vP0QCuSAyibcDA57T+XatlN5HLmOzmD5vwOM2xNqQdcW1SeL3w5o5/LPjrannnjj6xW7Xzbb8et+F7KsvWAh4D3pteDgL2Ll4FtgPqLgoCEDFnASMmz6EqeLKu576uRDWlVC9mZrZYLM6Pz0RkVP8Hg5SS5l5VIrAzUSTLOQIAMmnMZgIQTDOqFX8wVTVTZkZ2gISOzSzGKJoLTPLeM5L3fmA/EjMTY9EjQcjqTTTFGLkKyJ2aIXDwdc65SzFnYPZmBrTTxKwsyaJxs6FuibaxejMCILFzxi7njCIAwIwxtgi5dqEDDUSau4oPUrssYC+EwMwKaGaSc3GYmK7mzc2FW+G96+Q9n4v3pjsvZYMAkRB1lHtBRCE10ozG6AAdoEd2ZpZzBPZJEyMhadlxQA9Zm9R1rrswbXx9UIXsvbgFMieVjrALlScW0RZR2TkXKrbGEHsiSlFyTqnj4AxUNYdZVTk8Rqyr0Lat5tZMcsqMkmK3Wrahcu1lxtksEBBqCJUqM3OXOkJmLnCOiIsHPdDgG2m4NrIrMz3lRXsGrZ+Ojda4qw+k4SA4eRjR5AlUnpw8bFrtsMC8AbrvfDiUt3oNmCswXovqJZSix7HWHYs2TDFUn/im4lSBc70NQaMn+/gtWnz2Rk2g/iSpfEsv5OLJkVFCM0PvK6SmW7VqaIZZIdSLvnHQlDiIrgBdVS9omdmxdymLsEO1VPYSxdT7ip2TEbuCISCA5WQooLUQGBMwGCMSKjJpNjNBEzNB2Fux72Mf+9jHPvYBYAApqyhUjCo0tUwvfmXj62l6cZ1v9XUIZQOlbUKhG5GN7jBd6FsBe830XThlfQ3XAcIBNtqghTCoim78Ag6yH9sZmF2jDfPcLP25PhDPxXtbA4+9wYbQaPw2iamJXPm6khEikoESgKiIiImCTLUoDJAMQREAoQqBPP/qV7+KXbdaXf7il79wwR69+rqvFuxD13VN0yRrqqr6/W99G2d3uxjreh6zzmYzJDu/OJauPVzU9+7dm9Xee0ZE9q6NHRE1lxJjZLNmycHXQKxAIsI+GKAqeB+q+azrOhB1zpFaXddEC3buzp272NH7kkR14XlxMDfNGk+SiKFdXizPzs5ijA8ePHj46iNEXOhhCEWHUMkYBkmPSY3n5nrBLfZv/TEhRuQMLDFfri5E5NmzZ8+OPwM1SfFZs5LUvf7qPcv5aDGr68DMIpJSAiBkT0SEtNOlzba45hfeycHn3Yy73x3BACKPAiFCQh4pVFUISSgDE3lFQofIRizAAmSqKImJMzo6nM/v3j+cL6rTy9Pffvjpaimx7c7Pni5qW64efv2Nb3nilJo6zJKqmGXArCpJ1HKTV9RGAqyq6rCedwZJkYiqWY2YvOdXX32VULvmLHAmlHntAbVplpVnIIdIjCo5SynXZEJAIgQxQHDECgrAZia9UiUZQvGgg3XB47ggaJBI1ZH6Q0ScbH4N60VveI5NYLyNj6+h6W5dSV+OLzntxHtb63BUJ54ivS3y9qpPumcezSSZe26/OGSQESGhIRU5GQNFGdg8BUSz9Qj0TcI0Vg0wEZiQiLVtKyI556bpmlWL7Nomi5KvamTpYs7SNV3KkHPOqvDJx0+IXJfs+PjEceiippSHdQjkiYhEhYD6y8HeUgURmME5DI4RMDgkMCIFVCrV1qgACiaAtod8+9jHPvaxj5c6VFWJLxqLar6ul62Me7dkG3mMXWMbdZ1twJbo21ST8vZA8ar0yDbOxJ4Z2EyRe8WFAlbp2urRnZC1byu8Tl4FNgs7i1L55oVfC/xUbwXhhgPirk6/a3ViCrEmouN/br0oZztkgTYuAFTrkz8wSWlW1aP1XF3XF6vlfLZgYgb39ttvS9LHTz55evyYAv57/8Gf+tnhyZMLU40xSo6PXr/3B9/9llY1oTNEIFdyyg9+/atmdXH/7tF3vvMdyenevTvMbAgxJVU4O7nomrZmvqgqMBID5DyfzxUchQBAopqSVFUVY3TmPMK9e3c6WvjDu1U1Z6+Hh4eAMpvNmBnIcpNS7tp2peA++vhTH/hytTo5OQkhvPLKw5yjc3W/YrAvURvybx2y735Z0tC7JykT9YbgMUZEBFcZgKuDpfTkw6cS09NnT5599llw9OTxJ5DSvbuHb77+GmiuQzWrq3J6vZx9SmXwnXM7ayyvY+omngF2NbOf+jFsbcpsOL9vH6H3Z885G6L3XlVVISWJMUdrVOjwzgEiQEcxIRI5PyPXAGnGiIbAEAVZHCHOwvzu/Qez+cHp6Sn5Oz97+6fv/+YjNPiDf/KND59+9h/++390//59MshZUkzEXpAEQAxcqM7PTi+a86ptF8DOh2o+D6666KJaG+r5YqGI89dff1Ulmhws7xyEYKfPnjFp5Z1aLjZ6yM45B0bW807EgOBAFUA1eDYEM3MD9QaoiG66GzV2VCKi6dS7vB982gDVG43AgJvbW0aImK3QukVNN4Osb8xBRmXY5bH1g/Nq596uR6WC2WjJME5zqX4cBXvLC+eciHrvy7czMxg55wGAkOj/Y+/NmiTJrjOx851zr7vHkpm1dFc1mo1V5JAAhqBpaJKJNiPZPEkj/QCZTP9hHsZMf2ge9UqZ3mh6ESETFwkcsMHBEMMNBNDsrq4lM2Nzv/eco4fr7uERGZlVAGV6UMUBrC2XyAjf637nfAsYZRe8aFcR4Cml2WxmgLuHEErDgpnbtp3P57GuVFOZt7dtm1JydzP/6U9/VpDzrkumVDUzcu66xBJjHX/+88+qqnqzWd3c3OZsX754peo5uTkxUoyREdwdDGaKLCQcItydBeX5JoC7R2ERxIA6VvDE5BIQGUzupCxE6mAXEdBZy3euc53rXOd6v8shRJS1xOxxofKMcGbsXvup1ee7gLRTmOoE6rO7ZgD3I67pT/Yo9HA6Y8WNw++FdnSHpTnSPPXhseBhrHxgnARjJw/VL8UCnW73FGQ+cGjvHquTRo59PvJgbdpHdJnBLMa43W5jjMvlYwWtVqv55dLMqsiWMwAOUjfNdtsGCo8ef3iz3iEEdOqGYvBYV9UqbSlGcGAqx5bBzsxm5kqm7o6ikmMmZprikMItjCUbjXyMoSsjCXfX1HIQJ2U3ZhYBZevSToRVk1gGOXr1ETMFInZDoYsWlaObhzD2BgjmQO+hYrhzyRVFn++hEYAYY2DuUqrruk1dU9VExEyqWQLa3aqO7MS5XW/XN/O6amI9q+XkzTLFXUNpwSHTl73Vw/OQkfhOmQ2TlxUJWcBg2Vk0UyISQogNck5dJhFJGV0iEbQpk/B6e6uUTW2X8uPlY5G42W0uHl20O4SGqrhoM7ouV6Em89VqQ0qM0LUJ7qAYY0UcOETOktX7+AqJZnAgO6mRZs/qRpbNN7ttFAaEOeS8U9Wuta7rZk0FGBkPjGYrDwSA4cTlsJj3kx8SspKqTkxWHnBjSsfdRwR4ygz3kfy9v62GGHR3Hamb48iOYE7EgoEvYANH1A4Hg9a/84AM7z5FS3dgiuKn0PStzbhh6C8gKXxPtz3Te2wpDFktIKIYY/8rNTfKlEsEjKoDQugz0GOsAW/bdrG42G63qWtjaLKpZicPBLTJhCOBjAJLkBAl1KlbuQkjxNgIE3nO2YqhUf80MHeQmcGdqn1nhPs+jQNOZmQCVy9kXVUDQOJOMLdiYONGdJ7ynetc5zrXud5nvOfOoNapU9PSvPXeul7cygLYJ1O+KXPpHkuLhwDPFPWN9t9HsGevN8MB6rsTm36YZAAnG9mdbHgnZ5fDBLz9BI/poTnkQQgEUWv6MC6dVmQ5eZQOY/ruhYUPqweHDTs5b8SQyd5jh0HAKICBmQswI0mdEtF8PhcRNZ0tFyLy73/84z/5oz99fPX0L//DXweEb3zjG//9//A/3qyu/68f/PDi4vHVxQezy7BYXOi222w2X375wmtuvOFQmxhUSGIxmXDtTWVMnUFgEeZRJVXgjgQpxM4QglEgEXdICIvlLLCklIxCU9ez2cxk0VwtF/Or7rYo4iiEUNczYa9w9eTJk0ePn+68vnrymMhmi0XVNCLCIZAOBi04fUmM35ZWBzOTlYTDflrSVNVrM5Hq7/7mr//sz/4M7H/0f3zfNLvl3O7ms+rrX/3k6dVlLbi6XGru2s223W1OnrUy7usTz/rYdCEizXZ3KX8Xy90Ncnwr6jtiro6vZA5E5JbcHQRm5hjrulbLapnDbFbPyUNOFGNs5ovVZn1xdXm7Xmn2ajaHzP7p7/yzhsN8OevMv3xz/W//7f9MWHz47Kv/+X/2z5uq+uf/xT8j3zx/frnb5UoqciTPr6/fbF+92m1fv3jxIga+uIjPHj1/8uGHlxePlovLpplnxB2xEOpq/vTDD5qqvl1dw3S7vb59PQdpUwVyU01lqOV9Jif3ejYdYgYYw6Srn9r5xBTXQHzMVO8xW865aGSn8FiiHDxYBgeX3vXoTt8m97kLRiSDxO7YIWYIzaPeVPPhpk7/1j23k8fJIODk5hYiByYzG4f8ZcrnhjLlG6WwIQTqCQh852Kz4cmDECRUDSA9pdPBgbuuW61Wr1+/3m63L1++DDLbbDbkYJYQqqxECCnrzesbNXp1fb1abwH8/LPPQxBHyDnHGFOnzCzlCUQ9V7Qnm0ZIEADZkpmZZVc3AEVqOz0c+zAKclUCerynWloYZ8h3rnOd61zneo8hH4iIklLK2byX8I0yIvzj3tze/hYTvwSfgp/J2gt2Cu/1CclK06Bk4A6664MIpj4KhwvmiQ/oBICdBlR88re8NzZ4+xRUye+u2B441uEO6nsQSO93eXrE3Hv93rCyH3Pm+v0CF79OloC6rreblap2ORFzjLFLakYS8OWXL6oqNHGezbtWLy6fXD36YLPNC6XknrO5WdHwILhTFJC7eVFDmQ/jIyZid5iVgYKMsqIx9otF2MqsYXC9EGmqmplF2NL+5EaWGKOFMNLZiIhZQohVbOp65h6DVOZ5tOJQ1TIpkUP246AROjGLyzmXKR+zMLMATdOoKiO5Jm13VR0YdHN7XQd5dHVBprO6IaL1bhdEqiAIUvHsZAOiz2xAsSYtEikHYGpHl/EUxd0d4Jy8At/R/WXwfjR3h4GYAWYEYheJ7ioiVQgAXPuVtWaPsSai9aqtZ4sqztSlnl3OZZ6yUqBmhi8+/9FiGf/JP3nmJnU9r6qGXLWjZlYHqdqdzmaLxWKhVcUtmVnbplnlWgcmDiEwh5Lq7i5lFrvrEkPAFSGZsrmA3KgKYk4wz+TZCkmV3MmFhtjw4TgdaDLNxzxG9hOHa7xfCp8TADkT9rfSBPJNf2J02B2jvcPnNLaBbJ8EaIMFsdLBbP9gewrWunvqfUrshJk5g0bP3mPRNaxXEpKSy+jnyRwm+t9eECxC7i4iZVTuXhxTlJk5RFVjlqqqU0Jd0Xy2NA9V7dttq5nMLaWkjqpqUjYSMYeqQ8AhEnPbZjgpnJkjCzG5kbuntCsqV3ImhbsSYHAzczUzCqAC7d29BGIywZllAgFLQEVvVep+nvKd61znOte53m/I5+6glFTVncV6M5QxmcD7fzsJBhgRn0QmuB/Q+QMv2PsEHoCfAugKtcn34cLD9O9Isdcz8TAuowh3V7n30ymPfA7HDff7lsWnkO3USsEfBn5jxvJovXBKxXcIm+mhFxydhykkmPA295TBI/sZM2OA3PtIcXciurp63DSNuTOHP//zHxnoZz/7WdftZvP5Yn5pxhcXV+vtLq1WqbP5/IpRmWUzCxLndbNoZp20UUIIbCTuDBoDA4SZfQjYMCViV3LhaKJ0AGmo6MqM2d1DYDMDSFULOTPnnJFS0oEsShK4+I64Uc7WdblLuTNq29Y8F5XR/v1JSyreoKE64UUkezWXjQYvbduub29DCD/84Q9btevr65dffGZmwexqMZ/P5/O6YlDTNCGEEEI1nwdwu7Y78rkB1Q+OneAR1HlZZx+9uCzrR6ntW2/tEzf7Kb+Wu6RfZkbhF6qmlKqScJC1zRvTVpgY7mq59az25PHzZn754YdfvXry9NXr219cf8lBkuXs/jvf+10KzdMnHzbNHMCnn34qvPvut79VN49TaruUzWi9umm3m0UIT588CowmElfCjtypdjmLKrGpS7H7qRqEWNUNedVVu2Z+KW65U7PsmhO3nXZsZqTsrm5V6M1XQOTWo6BD/EOTadt0XD+dmgodjtAB9NYv/dFjQn9bTo7wwb0rfpzuAPie2Fnmad6HQOw1hscny6ePs35cT9wL9lAsOtEzqPetn16tOpCoy/v0WQuTxIgDkydmEKFtWyIQaYyBwHAicLHNbLt2u906add1m83KyHdt23adO5J61+2CVF2XU7auu/3iy1dNM1+tN9td54yc1T2bERO6rqsCJ8tDAobNZyGUPhATCQ9BmgQiY3Y3wMVBcEGIRYPI7MTMAVAuzxvf/2NQAljOkO9c5zrXuc71XkM+ArUpqRsH0R6FkIwL43Hh4dN0vbcAKtyNbzgda77P5XvY/3OY4+1b8oPcBW/BZcXP844r5skF8fi13mPrcrp6wuR0++8FfnA7Cky7L6ThVwCfbgdL1XFWO7S5y0gT5HAjgKwgPRiZppRyMndbzi/qJuacyT2l9Pu///tXTx53mhcNzOzr3/i1pr68uV5/9ovPUVXz5SOzIBIjSVPPkFsiUkte3l3LytdASCm3bUvLixHyGTlIyYgQmJklAkVc1M/iiuJTCLpPhabAzFUlHAKCcQAJIEGqqmoAj6GS2AgMu0AIQCyaQSJhiSJRBCLSExvhU2VU3+M4dWjL8tPdmdFut5999lnO+U/+5E9effHFarX68tXLGOPl5eXl5eVyuby4uIgxNrM6d0lElCI5skeWvauKDyHvPpnRYd+86IdLJ0HaSUuPk789OeI7ifpon9AA9l7BqKqp69q2DVwVq1cim9UBnlPXWc5dq/P55bPnH2+T/dZvfu/R08d//Kd/vAxXP/jBDz5/+eXXvvXNf/1v/qf1JoGqdpe02/7oRz8M0n788ZUEE5F5tdjubmEamBqJy/msCkK67XIyy2WxzoQqxoZQBbFmdtMYE0LdsFusFwvnwKbq5CnnLqW20pQtqed+YpmKIaij/K/nze79b3wSozft/9BB92Sfyzfej8LxHUNBh2dKHwA45Kqb+4je+eh5RfdHa4wk3ol3aP9APEjU6d/ZSu+gfCu9Graneor0ey0BhdnBXKITMNr+NvUCxawn1KqeUjZH12VVbbvu1atXZpZSWm1uQwiqmizGGEOsV+vdan375vXNzc1tm/T1m00I3GUDSKrACCSgZCLoUsfM5DkwWIidQvTAFEKZ9LK7G3nhdRKRJABwGBOLCOD97UnF0+/bQQAAIABJREFUfbTsRe+qNXZq+Gzfcq5znetc53rfUV8RqziLQI3MDkZ57KR4C+y56yp54mWHwotD3Yvd+eGJtc6evWmHmWKTDImexMiDiXePEonuyUJ4lwXxHtndZ7Y5eLv70Rr65Pur08RvBncOWb+0Hr7Gqe25b0uYTmYJnDi2xRmhNzYQKTlsIhKIY4zdrjXyxXJJwpeXl22bLh89Ylql1JY3UfWqmRlht02zxSxng2tKKqZEEkJwz+4wcydjRGKGeeqy7w1aemsdA5HlftuwH4IVDRJIwFLgtLszkZQQEecyEnFHTmpqgJhld7jBiNxc1U3JrKRyu7sTYzCqIRH2Qcu3n/L5cRpIb5o/ZFeMPDoA2+12HqQFzUMAUROkYskpNXXtRJrNnJtqBsCIXTJNpnZHUG56eY8o9AH93lvBP51y7Hy49vzHu3NIixJAlIicSLebG81oqhq2zgmp5SgVqMrZzOx2vWpTqqo4X8w22xtwDbdmJjv1Lq12u1tCN5uHdtcpMkcPwh4F1llOhUdIpuJwNTJnomz7s2YOVTMHE4MlxJrhQeqsBHLi7JqdmJyNzLxw+U54lu5PBE0QVPmh0WFA4p4F7ZMD3k3iTA7Pjp18pIQyZBoCGA+vq4mJS99ks7eco4liE258KGpzKt2c3LNwB+KDExxmZO5WPG76R4FldxeJYAcVXrEzg8i3663EwKyMQMSMICGq+nq1ZQ6jf+nASvUYow4COs1OBHU0zXw+t6JZJUHb5qqu3IzIgEBO7qbZSTw4mVEICjcmZ3I4uxkZiVQALOVpok6xGkM/iR05vAW1YrwFiiPUGfKd61znOte53m/I50VNJMxkOm0W26/wVvQ245a7QO7hHx5N+diPfj5Z0sGP18BH+Wo4buSf2n48vHd313k+IpZ3WIsL+bsfE3fnUyacdg/m40NvmJM4YfomZlaa+oFjVVV1XVeM7e2tqf7Hv/7JH37/+7Gpnz17pgSJ8dHlo9zZZrP+8sVNXS2Xi4v1blvVjTlALMIiMl4yVdVUVcMSnIJIJJaSQn5ggUM+LG25Z1cenq+yyAehuPallGR08xsmbwDK34JEBEWPRA7LnpOllHM/MOw/lIEyCrh7wIeRz76VML0WrKRQKLbb7Xa7Zebdbrd58eLi4uLp175m5BePrq6urlbrzWKx6JK6u7oZIbVqltoul9H5sQwMCKMQkXwQXykRSV3RYeh2+fa+s3+0Lw/cYvc3NWx0+S+OriGEGONu19ZNYCiLgi0Knj568r3vfe93/9PL7RZPn/9ayvZ//+kPvrz5wqgN3vyX/9W/uHh0kd1++MN/B65fvbwGJMJ/8ze/OWuyBCLKzSzWlbSUlvPGlstFssASmMxAaiAPIYSibjR3tew5dymEYKQx1oHRNAkxg7zdbCsPuaqk4xhj0i67Rstmue6lmw7vL/hyIY1wzifo2m2EfNPbZ8zlKwzo/sBOL+bDJxKfvPtgINhUpkcH6SmHgz485DA8HfHd3xGwaUZLMQcSYQnMIAkggrCgj16QfduOfZrJ/uTJE3fsurZt29Vqe3O96tRub9a3t7fNfHZ7e1smh0k797jbtTvTFy9erG43r16tRQjEKRlAKZMSxcD1bFEMgVNKTiQiUTBfNExaxVBHgOxysWDpNzsna9tW1datFjcWMytnE04G5kFayQePuLLHPQosD/8z5DvXuc51rnO9v9VyfLXKLnUAeZvmEpI7jB2kiAUZwYmcwiTm7uRChO7wo5gPkZIfh9oVCps7u5PgjitKMe0smWnDH9oEv41AbwIQewDBh6KpDJnC0Yn15WlqloPfCswmnxrHLZwGTRy5a/bbc2Sn2acKH6zxZGoHioMX92pF3kPf/W4TUc5Hdg4FF5lZCTWmPkXQAWSDOgJDjWKAOrgK2VUr2e52n19fb81MnSzOmpo5BJmZWNcZpG6N3LxqZrsuMyqECLLk5GRtsNQwAFAW8gAtq13HjrmLlVOgdpeaElZmXMwDEbJpclYPlKEsxLW6dISOAHekzqvQuGlkJdqqhE1oFbPGiS0kqjowg1h95mxkN5SUjYnAFUud2p0ZRakABFTZM3Mg7+0oit8FM4EgzuTkgHEvMQU8kwegamJqu5RaEeSuY3IJbt4pcT1bhMBdSrPl3NxjHW5vb5umUdtl65qmydZ1XUfIWdumfgwycydI6pJIMBKHurO6lVPXL20LJ23IVZv+8PjW4zE4xAfP3T2D8e5NSod04vG3Xcp1XZOIuSd2iTEJXV7svnx1/cEHH7VtMK4tzl9uAi8+6dTqWUADzrbZvczb61lTdf6aeH15+XSb7dXtbWq3HH21Wl0sljlzbueBnuf2UQA54rJZbqUiro0CMae8NVvFioHINIMwhWQwVYLXZo/cbslZwtwtczXvtluQeVWrihErm0jVbddROHnrpC5IeeemACF4Si1LcHMndSfYAYjSvZmK3008h9vBI2LP/uZ9dgDRFHoU6NW/FWsP5/pfgZ0PoxEOmlMnm0cneRDmcGKHTk8u0CNVd1fLzDxaeqoFWIA7gwceuBA5nLgX9GlhQouw6ZYRTDtQqGNsdztz5K4jou12DbiRq6mERh3bziMF6jh16hGr7OSmTuLihBgCCLnNdRTtdoDNwNGN2UUTQYUseBBQAw8lUB3UEqmIqTKpokRcgDkQzMyyUBRSceWcyQJIWIwAggTLOYMcwRxGfIZ85zrXuc51rve7hvUNlBy9Xeb9c4CT77A3ujxmD975rHfdpJNvcno4gwPS6GDRST5ZRj2YauB3v/5/6cCeApMTnV0/UAXBD7ZQp8PMYcen7Fn3O76jw4nos5SdAO5t6AEjcLE0n5i4iEAohKKpSSnnLufc7jZ/8emnXdet1+vHj5+UFL4Ya3dPKZmBmUlEix6ph5c2CtN6qqiZiKiqGUEgsgcthfvXJ+Yx+0CZyzmrqnshaLEZmZKqEkSEAWIWUO8uqKpSVcxc8uNZekuMovkZ0biTqmqG9zF6IYxznv5c92GMB2PVQQC511wV7FR+KyLL5WXOOXfp8vKy8S7WVYxRYi2hIunX0DmlIqAy95JslnMmIlPPOaeUqjgLFZNzWZob9qNLDBjvKIjvvpFOjyjstORvKhw9GP2dumILuXc8yOT9gDEpL5aPJDTzKpoFEo/V4u9/9hfqZGafff65aybI4mL50UfPYx2r2NxcrzMzowriTd0sl5eBZT6fB/IYY13XgU0EI2N20g9yGjagnCvnkhSHg8MyXEIMMLNIpXB3ZbiqMhMAlSTkqqHXz8LMIpP38jAr3M89xZY50p1oe+qH6sdJorano49cgzF+nU9gbBy7IB9yiN9pEnsP6f30i5mg97yJDDfvtARFGtcf6qKji7EwqKmcEVV1YiKLlRBCzplYHGAO7iTMmjSl1HWpJCNgVBuWuEey8uwCewAJIQRmCbNZQ8h1FSomhrMQF0kecQnxnE627yaOlqcP94Rw7582CtISuBNAkUjOkO9c5zrXuc71/lYmKgoZG1RMU/3bFHboHarbycXldK3j/4iUhyOK2h1/BTrSyvXQ6A7wo7cBubufct8C7N2lgCfTz2m/Hpzsi/c5ET4Z9zkmw8xhcDP278v8UOF8AlGXfPMRKhQA5u4lcrmMGXsCpRDMMnlou46sSykVNPIHf/AHVVV99atf++Y3v+nExdlvvd6mpKDIHBiBtZgNFq2hF3bouAHuGLialtlqlFwDOMiG4xNCIOFxJqkZpmVxJiAhgrtoBnHRFJVXsruZupnxuJ/jsq9k7RVWJPpA567rEgvgoZKCQgu2DCEMac8jFsIdQR2mPRFzBzzG+PTp06urC8v6ySefvIkuIkYMQEIgZnNXVWIUhJmzsqDrOjMic5ESGxhijOrU7lLXpVBXJfccAJh4yOnGsQPk8S32NvsQHP3JW5saWbXAb2bOORdLVTfiajGXWM0uCCEp5lEg9c1m/Q//8Pnt7e3Lly/ruvqNX//WRx999Tf+k2/sdnmz271+s5J6Vs0XLDyfLefzuZvNZjPrWhGp6xjYVFP5lKmjTd/1ME3aqTZmIO7jOlh6PnCRnJWYeIbHGEXYBIAz3EwLds05MGV3V0sT1p9b1gIhjIhUB5zJVkLh6PgoyQgWJrgao6cLyrAOh9kKoy3QaNRZOA/7yd5JyNenZfhpjHeaowsQrGDmyQtQZIqEA1YwgIDi2+k8EEh7qxe3YS/KhadEFGNwhxBa1Zxzzpkg5XQQICLEIGIjM3NVJQ0p6a5TLSo7MEAxxPJvDJGXHAawA76YV/WsIaqXFw3DQyjCPhUGGAIYStqGqufRTHQKyAvvHb3hkLqrE9yVHeTRLQJgr0DVGfKd61znOte53utS753kBiYT3I4BzxiJfpRvfhLtHK9F3gKQ9l+fooz6ZC10/OZ80o3wEPjdD/OO8dvd5fXb3mEyM7lv744A8IB2bCrPm8zr9kDZJpskw3Kt/6GPx82GFIHR7CGbMRFTH97lDndyc4DFJz4xwwo1BhEhzTabza7foG1bZk6q1KWuzVlLWoCxBAkxaxsEwpGIyceUPQVcBqZpbxYBMXUp9o+QghxAIhz7yUxR3E0wGyhQb1IvQCCCsDFHJzKFM3HR7Jm4yzBFgRslzZ1mVc1mQlqQkvewwbqcFO5qkJ44zBPH1D6CZKIUHY6QMsGxzykRESZy13KbiEiZFlZNA4iqGrkzMMgsy7Rx8Bu0bteS+W7X5WxulHNOWuxtrKRg37mPbLq0Ha+ck4YuA2HY7xh7MB1KAd9i9UmUcx6FhTRYhjJz2wmahmQeqpoMaZs2m63EWM1nMSfEsNlts1t2b9WEG805JyBwjDNzCiEyiyCIiPdDHycyghO0pL0NH8qjk+lkr3s3EWYmsiI2EyE39hCEKcTaLfd/PqSKlr5DmeSZkrPDXbODHVzOpgNwZnJnA6E38ylhGkwnOkF7cx84+zjKG1yWMETcnH6enGATTBHa26Hdfc+iIdFmIvCzviHTq9ow7Y+c/qJHaCeqKITLNqtnuDtDQBAu5AF3gkPLswIws5zJmHwIuey6nYBdlYnA5ESVAAzz5CbuairqGc5Gmcyr+QwgFvQtOxiRkTEcTGCyvkEGAwTsLBQY7lxuQfaS6ScoQZ8U4Ex+hnznOte5znWu9xnyFdWQw0BObHQMY3CI+u4hID0UWHcaLx2xNCdd8wdg4cGb30kn40GedPxOp7IlCuo7kts9POU72qRfall2H0L2CfY7XhuW5abtj1j5dvhcI6JcvOlshMVwJzMveMrJzc3VQgiGcWfL8hSFPbdZpReff+auf/R/fv/TH/6QTP/Vf/PfdV1XGJgpW0rZvSPmwFJS9YjYuHTsFWYOddeB9+XZyJxcLUYOIRYDBkWnqsxceJvl9d4b65WQayFiVeREQSAxEFmQSt2IyMwNVCaV5Axmhxj1JMlOupyzmaHX+bC6lgw2VTUmtYRs5hkoMGxws6SJTY6Paew2YK09XuKBbOlqSbUcOwcRi/U2LSxAUc8BiCFsdtuu61yNiObzxXe+++35fP7rv/4bz58/N4IZmRbGaZV9n8ft1k9XiCiI0KGu7O6Uww8i2g4sPU7ys4/cKY/voMERp1Bhy7hvsVg8+fATVf3xf/jrNzerNze3f/t3fx+b+s31DRE9f/7829/9Tozx8aOrzWb18npV5Zka6mrJIVbSJFdA2m3XVNHLeIfdSYt1UIwy8K+ZnI2VnA1EXFwWaewMlHX/IG6kYtDvASISYwxS5Rxj3A2W/VRGUuxdCEE1ldNaIhC7tHNm5p7ou9995UNL1cIV1P1rsA9NGbm++5R2KpfoHeSGcg2ffgicjnJ50L7lgdff9fP0fVTBiPp8/H9vhAsiUAhhSuwsviyqGkIJQiAJfVSHCGKsiKGqBJSjCKCOYhLB4SigPohUUVi5qkMUZvHlcs7M0XOMMVmezSonRAFTABm5EchIiJxKliBjuhcOKz2aQlIV4RCCm4kATswkAlKAJlxoP0exn+tc5zrXud5vyKdGSsUmbkB3J1cbePv07OH6R2KkB1Y/PRuqkJROdNDv257jL45B16nXj0BxxGV4MMRibOqfdN3Yy36OGFzjmqkXnk3h6z4ssfxK9ynQXNZy6LlbIIMTl7kHhr3oxVDuIGOhlFpyW6+3L1++LOtbkdi2u7bLMcZQhZwtxghXkHgf7kfMJVpMydVcySxnU7V+utKnrgd3VzV3630Tj2h8g21GWbmZQdXNiLK7gTmYlQU3CAUu+hDsQUSkVLz7zV2dzF1ZSITN3FwHS0wjc025yMYKpCmZXdPJXhkOOB9TOkuCWkGezMPgiyiEMJ/Pt6s35tB+o8DoI7A3mw2AKMFgZrbb7XJSzWbmuy4B4u6MEEKQKmrXFbxHwyCxbM9d9uZbF/13/zt6eDx8M/qdoIi6rm83axKWKhpV9axat1kJWf3L16/mi8W2a6uqIuHF5YWIpKzm3LU577axqZtmriDmACVGMErlQ8eMOGcKJRakPFyGPHSgnOt9NBzB+ohuEKHvFKBMmUQGZJJUNakLvKjIyoXkBPU93MpmAEBC5IY86gP7K8AE+9GuE6kTOckg6ZzcgRPPzILE+2uN79h1Di6duF/LV2Zxhx2xXwLynRB8+tD2gk9Hd30mO3g65cM07+HOW/VB9kXsJ8IMMxOWso2AU+HZep/zDsQeq/dzZhBZTrkWOKkwBwYzRQGRipAEsqTw5J6dxTFpxJA6sbkbCNI/Enn/1DZ4yYb3UE4jROBOELAAzkZkTkoQp0TQM+Q717nOda5zvb9lBe/17glFqW/TGcBUvuf3Rdvd83P8MmDP75HPge8b9E2mfLZHTOPSjI1+ZYx53x9Oodk+JeIgUf3kAZhg7P5vedyB03nZEz/SIzVj7xy/F15i2DBwgFlP2yyb6sJuZubMMCKezDa71N68eald+7d/+7fCUNWPnn8MwPo8PQCSjYmIOTAHGEpCOnmvtNEAzmUew7B+CCUcY6iDIMRaOLi7kcnEkqQYhIS66v0kAZgFqVS8mKwwBOAyrjT1snQcZw5EpA4mZg4CKRDCmQO4ODeEEHKCqRnICx8UBHZ3JTW7s6ilafo5TeZp5n2QBFBcT10JcDNLqkzUdYUmaEVFRQ4nL/PGlPTi4sLMZrPZ8+fPVfWrX/36cjm/uLwSicxsWuINtV2vY4w+DPomS/PeYX+KSU6CwCNIMOENHrz4zl+dsBQqrM4QwqbddZq/+OKLnPPLly9/8h//Psa4We92XStV/M3f+q0QQpuTqs7ni67rQgjGsa7m5F2MBSpkAwNOBYezSGBhztmnPRqAACGWHjRD+p7EYMZj48gNOs4/qVyCwzyKmYvzSjHmkZiZ2YgdGkCqqgJ3L3cC2BMRqTKFkuBIsEFGKyP+JVIicXfASIRI4Do9jAYdUxn8oCUzmd1NUhnKZU97OmgRnI5o8IARavdQHpj54VNfYvocB5vRj0bdhIIQSjPG3aVYKLmPE8vp1dLbLAkXL5xpK0ECF1dZM+0fPkQgZ7gNbHxA3MrRIQmom8iORdNIcLMsgdwBU7JyWmPpcpAUkaEAIGcn7w12DONYrxdbmlOvvSz/GMDIAMbwMpKOir6X2DkR7Az5znWuc53rXO9v9fM9d7DoBHYduISfXiiewEingd+vCryOPCofhouFKYpDcSDwls2+b1/8bVBw76cyMdW8u9nTVx6MJdn7xHA/wZflyQaXuIgi+ZsGvJsPCpzJH4OH9Wp5F/REUHUnIy4t8V59RKvbm5/8+N/vdrsfffppXdcAvva1r9d1/cUXLwBUVROqxntZUxm8mBlpNhR+p5ATM1OMEsAwiIh5FaoY6iZAqqpigruFEJgohArYFUgmIk3TlOWmw1Q1RDaXuo51XccYnIiVi2cjCwaWmbgreJ8/ERBCCCGwMzOTqTGDhZD3k1V2FTiD2Mk8U0n0ghxdE2/LNKecM5xC4PKR7h7rmlBWpURk2ZSIupxyttylJ0+eENHHH3/8e7/3e6r67Nmzqqq6rDln4ejuHIM7a9eJyCApdBpio0ve/WBOORUfHphzHjUg7gd1D98AfWOnaZqcM8egm/Vms/npT396fX3985///I/++M9E5Gtf/7q7f/jR83/5L//F9e2NGV2vblOn7rTbdtqpgYAQZ9judrlLiBVBzTLcQhQRDGGQ/QBTc48rpuXDYHyMKHSHu7qHSRTnKFUDAGIIoruLKjMKqC5Wo8IUtIwYyUnZnN0QxaMWMvK4MQNCK6fbqP8469scJS3djQfVs7kWiOjuKDee85FlMR1aQxUYM4KrKX4b0/zuEkRP+vccXZ806PEmxk8E7jtM7MTw8SOYCfBCBBi/ICJmDLxOAAiBi37yCGf2A1gmH2bmwyPFYozbzifh7GMjgwTEzLFCEM45R+HSvgEQREJksxCYiwsLM8PZQW69u5g+oBEYwjPYaXQOBpFTJlJ3c2f3BD4TO891rnOd61zvR53UjaxXxszWUwuLToOPMNL0H1s+RWLcB/G9g5/n3T8/+e39L7uXt+l+jJ0e+IgTZM7J7kDeshl0zzGZbsHhSLD4SZCNaQaFued8tJ4rgHPMIcRArKLSOvcR5/VrTxDI+1Z3SgWdEYjMCCAmEkFkbLc5xBCFtlsNIcTYm2Cqal3X2+328vIy1FVKKhIdog7KJiKE/ZqveDkMMxhn4bqqclZjE0LOWYCqqlQ1xkBE6iYlhIC8yKiqqum6jmMotpl58Es0y8VZvaACFsk5FQuHEEL2LFLl3BFRCMws5qTZTYiZ2Xs+ZIisuSMyEYAppSQimrMIynin7C8zDytDKtKvsnAs1/qE5zadj6EKsXfgZBaR7Xbbti0RhRBSSmV32jaZ9eTPcrtVVZWSzufzlLSuxc3UUXxtUkpmFoJMxJvu/aiq/CScRGsnMcCJ+Y8fvHic4fTUSreU0sjkTClVVZVzJuGcc1VV5awRhCDumlIm17qpybou7eaz+s3rm8ILzykzESSC2I3UtuAMEWLtuk2IwTwB7Jq6rguhfDqHGFRTEGERd3diM2N2iUHJeYgRn5INAZjpOCjudZuqIqIpu/cjv/0dyGKaiEAs/eDMe92r5gywenYiBnLOh32ZkkVarG3BXAR7Pc+QQASDyZ2eGIpP7P4M9PHrk+Pve/6k2xHqOybl0h2f1TFo8egaQI81j1kGZfw+WODca/9TtrlPbB9bZmZEFIsCExCRnJWISGCuNrKmAXdjBCZo6oB5iFwaK+UfnBijacdMQZiLE4+Qa3LyKoQSfJI7JXb14qEDRy+aNCp+TiISiZJZdkdpkRQcHlmcvAwt3aySCgMfmIWTJg5i5MRwOkO+c53rXOc61/uMAzHGpQ9Qyh/K5TuxqDz4Ar8U4PwVUOvbXnAazr3DO/9yHwTQfTHKD6BKKpnH/YKSnMh4j/qG5d3RvhwaMzCRg5lGS8N+5jAskvYx95OvszoLtdvWolwuw5s3m//tD/7Q0u71yy+qqvqtb3+XzF+/fn17e9u2qa5rBphDwUJ0yIREsV0ncjeoq6oaYNmccs6b3e1f/PiLv/zJn3vSi4uLGGNgcff5fPY3f/M37n57e7vbbdqcFotFjNHcWcjMNtdbcty8uU5tbpp5qOK23a3Xt0YeY0ym2rUMd/duu8tu4vTy5ctNd/vl57smNtDV7c2bWRNevnzZKTtsu9tcX0N3xmKr22sRSakrUsASGFjO2oF+qbgW0pjIN5kRm/vgb+GgpNnIOYgSurZLajDa7bqu6z744INf+7Vfq2P1ve99bzZbiMhyuSSGiGzbnRGPZpjFH2XKpiOCkw3NAojwXf3nL3sf9SdxsrIvX2vOZlbXNRFxkFhXIP7JX/9VXdd/9Vd/9emnnzazxfe///22bZ89e/bf/qv/erPdfvLJJ+6+2a4++9nfd11OKTnEHW4MCDOYBRzY1xIcTBRMAhEbMzF5CEEEPIj0ilGn2VvEaVSMgnHfbdgrvEIVXYt5D8WqKoJANguRRCSl5MVWElK6A6xByHMOTgqAU8fMudvLKYejbUSkuVwV6CNAyn3IY7AHFRdY7+de5Xa24Uyxkx5u8sDn5GMt3xGAv2u1OoaaHIjuvEQ/eC/V63sH5s7s5FwyVHgsAQewk0cWAEpeIPRePDkY+fQXj/N02rzfZljhpqJwyOGE4g01hEwWHSQQmFggyIUyULI29gDM2cnIYDAmEAiBUWyHAebi7aRecoLcVGkgsbKZ1U0lAhEB1yLsambW5USB1qsuhLC4bEK1DHF2hnznOte5znWu96JOjcV8mgc1eH0PLW786u/8q2zeu3AvD2aPfvpN9iZ1vwrYewtyPbnX/lZw2Ptj0B0XByEi+IgE3A+Ymj44p08xpJcVsB8jgRF7mjkDTiSgooU091kd0ITVzTpFaaq4urkOQma2Xq9nswWAV6/etK0ScQjVgaU79eCSB8N3Zi4aHjMzJctuTCCvqgoe2/bm5vq1OERkPp8rZ02ZyDe7XRQBfNPuNptNSinECCBELgjES+geadft1HPbdmULRKSsOVWL7MdyzhRku911SiltNCjlW8DNVFOnqTW4aS8CSqklIjPNXepPBykQDke+Zc3thQQrdBBfjgEvVVUFoE1d8ScsQ1o3AMiuknOZmy2XS1WdLxdPn37Ytm2XEyOAZLftqlkzDmrKkrpEtE+uaowavBiPvUAeTlm47yotZWbjR5dPVx2wjfWWhre3t13Xrdfrl6/eLBZptVqtVqtnz54RUVPXVYxVXYfIX3z+paoSS7vbMqoQohRTUydmd7IyySEmFgKzBLBQvy5XZQTmQGQgsf0emR1a+NpUQ7xPOODJlUkOLjatReE1gpaxknkyL7ozIuqHU2am5Exm5tTbI02mc9x7t4xpjcxEpeFg+xD7Yrdj6DEL8eFpKtCrDLF7XV/RpB1N205+MSK3o/N+OmyjH1nraIFpbHbiAAAgAElEQVQz5F2QEcxywXtTH84CKfvD5R7AhL1f63hxDnM/EDGTnu4p9PjLhcB9GGqRxcIAkDARi3Chvrqzu5H1sF+HPeofeWxE7D39FZAICOv0iJmZqgMiIkSU3SqDGgESBChRgEyq2byCzFlq5qVZlTKfId+5znWuc53rfayhk33QuJW9iuS+zIQJE4lwciVK06Xa/2eA9h7cxUOi4LvjPbqfjPqrQdxxOTf1Rxj+XxwIzNyMRmHMKIYZhj49mttDwT5R3e9Eh/UQRQvDrWRYVUFu3rxZLpftdvP61YvUdu1u6zFcXFyllK7f3DJz1jJbQokCH5HmfrgkTkYsYDCRw2EgIo0xkqFr2+12a5aqKsznj72zxWLeNE1VVXBqmmY+n2ftYlPPZjMAi8UiVlWZLWTtdmlt5jEyI/ax2yJt2zpIRAykTimlPjXN2R1t21JoQgh1rFJGDIEsFysONd1tt52EDrXplkyN3UmFybxPfjMC4fR8djykvl/g9yo0CBcqmrt3XTazGKN37qYff/xxjPHx48cfffRRCCGEqrA9QWIgBIlNU5bRqtp13d2rCIOr/PiJd7fq5EX4cMZ6738xiNZ6qKkd4CWIb71ev3r1ihy/+MUvbm5u1ttNmcd+5StfUbfZYi4c6yrcXK+I10UJKcJdl4urTnHcMdOkCmKn1F/nmuNu58Qp5ShBCOJExb80ZxHBZIw57TI8+LwqD5Yyfe7tN/uZF8ONUOZDzHAm8sDB3TORu/CA68x7FVkmcteS2AhgzB11d/IwjvsKNi4j2NGsBS6T584YgVgA26gPlHHk5ZPdvHsSj77we54zU0vVPT7sUdZkTlhi2Efd3cTnprdY4uDuJR6zfOHuIAZkxJzMAvSyUmYGEWD9PpanwxD5AKDM6YiIKWN43A65fsYgJhBKOMe48cJCQ1jKxMnGSVVBFEgQyidb4ZeTM5E6GSP0/YveXQkhBLiqak4dMxOLe3119aiqqqqZX159RT2eId+5znWuc53rPYJ5NGkVm9m4WJlgpD3J0+/MsYATnhD3rdPGvv2AHh7GRfa2rSeMuVhO0+ABmmCU3rGtx1MHiROjDczdeIajBTPb8X5h+ml+8A5vRbYjQiP0YeU0CHsGu7seb9PYJKcp3CPqjXb6EIYRifQCHhoWTbDyUQyEEkdcsqhVqyqS5U///N/95C9/HESCBBdeLp8w8xdfvCDCbrvNWeu6sUETNKYFlDElwMQ+YbQWiz7RwQWfA7PJkw+efPWTp9Fi0YMV2ViM8fGTq81mc3V19eGHH5rZxcUFixQ9W9d122LnoL7ddIWzqqrlgJu5ERmj10NaWZYCzjmZUHbJgQF3JtcurderzrrtZvM6p+3NTmK3Xq/rujLTMRnCVCEFUbv0ezpILbH3ie+XtIMBT0pJOwMQYnTVpLpabWKMhb3527/9O48fP14s5t/85jdUretS27YOAWBGWVt3lygs0uU06gBDCD6Z/XJ/MVD5OLoTuPfLdh8K0htNU/ZjHECqqus6d/nZz372gx/8wIz+9+//4Xq9vnx01dTzWFXf/u53lstlzrltKWf/xS9+Ws7LbDaTIOQhCIsUKqM5mVo2d3Y29/KN+TqpFq+POognJbPVavXk8ZW51U1hYPrwVHEvoOLgIdPbmRhzL7QkRm8NwgCDHGBh9C64zDHGcVTlSjKkuhFczEFulgtCJJg7F8krALe9J6eXSLh+hDhc9v2YtCBnKU2c/X/NB+enMfuuf//yNb3N4OoBd5bp1w/TzgsHc8CAfucj+k3D3W3wE62uksOJ3nyVJ7HtRMNUkWEgRmFtIgO557YCjIGbWtJczIwDijlqAXFF0jxc4UxggrnCSdHBa3IFGWAhiDtxFrYezjIggm3Xhdioes6Z3VO2WV0tl8uWFh9++FHd1FXVfOXjr5qHM+Q717nOda5zvafwb5pLxjRFd6B3mNH5g8CSCu0KRwsLum/dw29lU07/dlBaHbXMMYKxwzdjnJD5TY1Aj0xBmfDAqrrvpONgw952qHqcVxrqZWawJ4CNx9xdQO6wkyQumBOx4/BXTpikt7sW6wJhglOybClv1+3/+r/8/na7vbpYfOXZs6ydiDiFV2/eBKmWF1ci4iRdduE4OPv1rg/sTGxEYIaZmymZmTmRG7kmy251lBDnFxdLy2k2w8XFQrxaNLMCaVTVzaqq2mw2i8Xi8ePHInJxeVnmXcys5Ddffm5mX/CL6zcrUCCWsN5u22ROMcbs1lTx0eWVu3a7Xeq0Xs4//trXks8vFs/nzUw3Lz/7+x+x48nTx48/+CRZ+vIlPblcPll+mNL1zz/7mbsHoOs6L1EEMaZOidynyqh+zAn2A9ViqT6lmuDu293OzK6uri7ni6dPn37nO9+Jgm9961uqmlLabHY0ZLflnIvPvZKHWOWcVbXYutAk+qz4ThLoSDF1dBEerf5/KWJnyZkof6iqxd4nhADQ8+fPf/d3fzfWzXd/+5+2qXv96vqnP/2puqnqzc0NAPYZYLP5o7que1McywFIqc3ZsrbOxEwcCW5IDQsgMbjNF0t1Y4K7zmJ1sbxM3W7WNHVdG2kh4PWNC/bJvh+NNwdiJ0Z0xgC7KxsDzizqigNVJBlIyWMQc5J++OYW3EmDcYHXTkSuQFHBFTIlT4eiAwTKfhQoSYXYuadfDt8Ns9l9AqUOj4DB0mfMu/PTeO9uTN/dnt3UBXQgdg4/YYKxsw8dvP0FIAHCvf2u+3DBDa4wZZx3GH3BItGtfAtm25sEF92klRvIxzEdsws7HzbC4D0QFZFizIMgjEDU9rLgYjAML5i+kuBqzAwuGZ1KnnsZs5CYmHnOSUTqUDthNps1s3kVL549+7AOcTabPX/27MuNiUgI1Wqz+6u/+9uLpx+eId+5znWuc53r/UV9R3jvYD3xNjnfcZrzHS9N3IFJd7+eADq8y9biMHLqGPWdwmY0DPweduw8+MkkJ+2km/9x1/ydEB8VaV0hR02IakzFM2QiIZPehn6yTz0M7AHJiPemPi4yZIXx4NYIc9W8Xq9/8YtfVIGfPr7q0m65XAbwtjMGbm9vP/roI+ZQFD4ppbqJQ0BziXQvuNRYyL1XPeWsBfLlnCEVIGY5peTWqQ7u9qROYAkhRjjVdV3kNyISY6zrusjJYozO2F5HM5MQRCRIxSGmbMMMB4UXOZvNiIidyXflfdR4NptdzBY7W3dtG8UAhBDIKYTQVPV8PnfSV68bNauqqqy0zcY0yuml5YeWPEetgd60EMQppd1uF0K4uLh48+XLqqq+8pWveFYAs9lsPp+/fv16GM1xcUo0M3WqKs6dunvZfSJS1RJEsTfF6TeIiYiF6R8tlJ0SJstnFUxSiThQVdVqtSaiJ0+eSKyWy+V6uwlSvXz5EsIvXrwosLyKwc2aZgkgxkKo065LYFZNSgqmGIW5EB2LIb8QsXAx4iBYGBHdEFdA9A4Z8fc9AY7+RCTAnUtcYwjOCOj1yczuQciKw2cmYqIsImAyK0o0L/DGcnZSpymfd593N/rfDGTIOGGBYoBYk78afFsHK5disTIxaPFj7u7kb98JzNM405uca6b95h9ErqM8e3DAopyqdu8Ul1yXt12BIMGp9ly/p/sGSq8PLNNmBps6EWlJ7ICL9xA0xqiURw4svIRkYIJ4rbROAAmBJdYAYoyXl5ezqo4xLhaL5bPHL168JOFa43q7yZrPkO9c5zrXuc71/7PKw+xoqrsjdwVKyrYYyERWnfMdOiXefY3pE5cROkgk7/+xxy8Th0f3hC5M2JSH+CyfwIp3hiTlW6HT60vCCchaVmRvBbp7bif7fStU7EFb4SUSPPef2wMMNihRn1JVdC3umYjY9xllNE1jG9Lf98ENY4+f2Sy5aZzxdrOqBS+++Pnq+qbbtR8/f7RabZnQzB5tt0mEOyw0xrC83OR4MWucbruua6rA5EJe6I0guJGB3Jm0clV3NTIiJRb2gCAOOCejVirKuTLMjR4FuQEsBDC5ZQdJ16qpuIUQ5kQwiqpOjK2aECtVOWez4BZIgmUXsLs5eZs7sO+yUXxEZq2vOzZxwDRyy3JLETmyVk+MDPWlUdK0cSUF76hNO+xyJLJMgaUGOzOYzElU1bMmWJngFVcJJrN9VviYURY3m82MhZlz0uVssVqtPnzywcV8+dFHH23b3eXyQt3FLKW2oAMgCJxEzIwIkWEpE6Wmadw07xIzs3GUYCzMnDQnzdWsSZqVlJkDRSIbiMzjfTrJAHCe9FnGJghT31AoyATMQkSqqc8zFLh7l62qqpRS1VRdzkkp7/TLlzdtm//h85u2jW1uQ7xKqXUy9Q0Lq5nmISOh5HBbdhCDo3BgJtOUlKUDs1onEkl3QaKpgVkIJfBOzdxdwCCKoJBniip51mAs4jkKZiFzIHN2k0hcgTwYNf8Pe2/a7EqSXAced4/IBO7ytuqq6q26WmJT5JAyiSbR5gP/9nyYlVrMxjhjNmMzMo7Etdls9lJ7ve3eCyAzwt3ng0cmEri4r14V2TKKBf/QjYsHJCIjI7P8hB8/x+orFiIPy3Z2Dy/E5ORu1YxIKoDUu4EpGapDo8bkrEQAC5FbuPYxQ1Io8SBKZUxopMGg/xomuREAUKM9TxKOre/3c/aNtbNFB5yYGBS4zonY0azGzYwILs7CvIe+S3GqvNgumi56a6VbdvHJVCrcP44MFoR28uY/OXX0OXEiFndzMhCcjBqOyvET7BSwWcSJjLzWDHeXDsVK7ty9kmQiBonCwEhMhoFNiTVJMe9gzoyi1agK50oEr5A1cxfiO0LOqK4aHu8CqBYyT0IiwsRl3IhklmQgNxZebze3PFzCzIZd6qT45uJqnVf9+upqtVqtrq++88GHpqCL971fv96N2K7K3YtxrNu7G9JxJeW6P1uxn+Mc5zjHOb594W+xp/4WGK3VAY8YkgcfeCNqOhiSPQj2Thz58G8iwluc0ZsLCEdeWG867yPs+dZzeMQVDMgX4JJz2vPFFsjZptf3W3ruD7IUe/Lkooy4vbkd7navy/Af/8P//tnHn3Q5/8vf/1fr9eUXXzwfhuqWtpsxXayuH1+q9uIWShVm1piHTMzLeqYD2O12ZhY5psOFiFkExKmHGBmZWdSRltex9WJNoHQcx3GsRD6OIwCnpokS9a7ZVTkQzKG6UCtoHl6gIKOFAiTMbLfb3dy4abQI1tvb205Wc/fkfBWWpdFZpSaqefeL1cGEDIeGlFIYDz569OiP/uiPmkE8rI5lHMdSimsJS4CcOXVdAldTrebu1c3VttutUAp64mq1EpEXL15cXl510vkwbLc7SWnVd3Ui/vnCbvIIGBxd//ua/sAMMO45bbDEjIG51rrbDab4kz/5E1Xc3m13u510sl6vRZiY3Vt5ULXG9kSptYxjzjKRAdmd4MScttutiDhRzsg5hyJIAMVZLnK2dvQFf3JWk+Kv2Ck65WXXLEwI3jT9l5WlZn1OoVHpcPaJuNj60ZiJKKVwefclt5Om4l6s1bky7+imYTeVl3jatW89oNFyoAwUvbenHk0LkacTz5A39vI91BHd/Bvm8t3c2OmNKC5B6gz7daK9vcekn7k4i3YciW3EUPP1yarieEds6h0FNBDmBJXVghHqIBJmI25j2O3GlEySiyRJqXf45WWpvF6vTJyZr58+dvaU0r/+gz+4fHR9dfXod/7FfzcM45effWlmpejf/PVPFdvb29ebu5tVStdXq/fff+8M+c5xjnOc4xzfoljyEN1dvskBTv11uknvAcXLU+/rw112ONn+d5LYeVzim5LEe67xD2HgU+DyTZDvDUnWSdx4wN9bDqBa6Ecq+X5E3uwQDtPiA2/05Qs36IhMoP7CS111K+F1rYBZzuucVqbiCnOqxcVBRF1KbqOqmlUicleHoflpUTShwRxgUzU3Jg40KCJOTI6xlMjrQyRDhHJOVuDurqZQIoF7gDpqR26nYJMhgaoF6LMFNnN3cwPzhA4QKFDVxeBOVl1rK2epujRFjUgxhSDuNKXpvlj+0RJ28ENLgHfyOqaUxnEM4+/dbldKefbsmburVVUV5px7MxtKKUVFRN3FPZJnIjcCEUnuLWQ83VV1Z5ta6+PHjwFU09Wqf3V76+4pJS01gOHSqP14x+Ue8p/a3miiqvLhyokpYJDXRij1q/XlbiybXSFQSsndgnPrrmRu5LWUvo/9GyNy9xrlsKiHihARE9jU4SFtAw4zNZGlQGVA4skZQrGwClwOMpwFQI5Tek570iGOpS9jXe5fw0N0Mh5yk9WhEjnMIDn4nEAichMWmgwzjtr27r2Kx5VjHnPsIJgDE32UlxRQzEbp01BbufUB5vyixZqmp0tYuh9z2kOvclogdrQ6FgROn80tjqmeTbqzIUDmBvkCDtMBs5wbNdeJWNpDNeDcoRn9npA59xouLlZ7cpmTQxG/5q6hMBq9gY0E7oHG3cdxJKfqVUd1wu1uo0KXl5cO5tyV0U0xjuVytX6dM8xrr6oqUqiOCUaoq07c9Az5znGOc5zjHN/G8BN46Zse6kF4Rm8DmSLkzWjxHvA7SeB88PhfJdF50vDqLQcvX2fCnU7PS0otF0qBazC5C9pCIsLDXWzK9dE6fvYNQkm++PI1mX7+2Sf/8//4P1xfXT6+vvrDP/xDBt3e3r56+TrnzoVA6erq0QguZRRyYRBHi50wSFWbTEwUpjwM8TxqJiSSWIiIUyYSECQzi3EAKaacc9d1l+vHq9VKKLkTQWoNG+V9mIWBIpmZq1czc7IG8zzanCYbkZZLm5m3RithFiIJGNW0T4BxHN0oSadu4xhI7MLUo+7oTR1+Ae2W/oY4SKmPVkJU+QK1Xl5eXl9fj+NYawX5MAy11sSSszAzp9Sv1/GtUhRsBKYkAgBsCoBTSl1KtVarhcj/l//1f7q5ubm+vv63f/jfp5RJhDER/vZg700eDMv1Nf3vg9qPIbaRcx7HEaBhHH/964/+6q9+Ouz01atXpZhwlpzcw4GByK2OG0SzIxihzchIKdVq7hwaIWYOYxEJkY+qqjqoKnCn6oB1klJmMx3Gbcj24OGa1Vs+ihaFaJ60m1r/5KRhG8qONltKAsaUjI0AJkHrb1NnSqlrs2S+kDlVmQRXfCFr6TgCq+KuEMDczFhm0EYhXEyU5kpyNOs2I4V7eJ4Is+jLBPbmKbHjFul9M/GhXkrjH9CCnnwA+byVQ5dYjYlAkKnFj4lIKBnAnMKhgSFMZA5qrH1hwEgIJpD2iJiBd2sgjBqqywxwp9Iupy6uCLm51erOtc0qsxGxiAVWz7l79t61u//kJz9JXZf71QcffLAbRzNX1WEY/8Mf/zsisuqJ2MxKKYKXu9uXapU9dflJ18kZ8p3jHOc4xzm+TXFILFy2231jkucxC4ng/nUSt7fO8g6rf6cx3gPaMKffulc4oZOA8M2Qz/wtJ55wiutqEyVt/unJ0sIBZN53SAZIafRG5+kje5oi8bC5/cK0wrcvnn96+5p/+G//zdMnl6XUV6+/dJP1mkvRrlut1mtX7GyEIackxJJa6S2lxMzBgrOw4CNy96KViJjdOTidQpKUUIvWWuDjMAzsxgJi322GwC1Mqe9zzpxS6vJq35roUXkwIvHWdGQANWhHpKrmboSwBAuUCLiBU2LhLJzdSNDEAZllrM13zlpGyyKplGFvi2HRUcVTsSEc5vd5s8MIfF8cKOiIOeda6zAMXdddXFwws8NU1dXmMmnIhxBRKTrWwsxd7lkkIIRIgpuquhBg2+0d3Mfh7vPPPtpsHjF5Ix66y1GHqNPCAs7e+qayIHAu+YTxupQ61ioiq5yYebfbDWM7rIh0KauLWfXqZj6WDQBIIkgAPHjw+tqsOpFbFGM5dxmAtla4xhZ2d686DAPgwf5tvMHJcWPW6iSHT1YsIAvEZPdEktpVY6L5GkIw2cQF5GNmgk0Xkfa9jpgkUlHRXOGEZskUMmeQzfYY0YTos1fDRHcUdw9rmYNyq4TNBE97B8qMWU0zPilN65IOycZ7cwqNc19cx8Vq3Nu+n3DvoMWTt6meBPHVQCBmkE3eqnzqGRWenEJTTY8pgU1AicSmuSXEbAOwSWGFQUbGkLimII42T0w1fSJyoankCW/2irEVQjY1QwLA5frCzAzsQK2lVgPs+juPh2FYXV2uVhep6999/7si+ec//3mtpqN+8sknwvz00aNSdRy2Oecua6LqVlCdTB1+hnznOMc5znGOb2P4A01r37y5bwGi3nyQ0yYNdPpjR3W5RYvIaWfqtx+/+4luqDeBRHrovN8qBZ8KiXQ0Y7HTbjZJsABGSxreIiMMvAfQlMdPyp+RXJOkkWh48fzTzeZ2fcla6jDe3G1W41i7ntzIfEdMVbe7rRVOw6DuRrhIDC0VZjox7pQ4jBh8arCb8nuJlN1BKD5UdXDukjB1Xed1GMfxyy+/vCIVyXAVqcxiht12HMfRiWPMzZmAhKi1XTlLLILQfdeWEfqcK+vk8xgoopRSjbbbLaW83W7HcWSBqpZxNNOUciiCttLoZJM91foOeqiaLH5Uhxz3SyJd10XzoYiEkWAID9YyNvl7kWh4U3UzTSnZLJuRJEYS/M++63bbG3IZdtuf/e1Phfj58883mztmNqtl9JR7IXen2gbJzbLyUJj2YCE1QMinbodWrTqGB1ORzbShMiKpVUORlYgSSbHqakLcdV0UhZzJFLWqO/GiNj6pWgqcxnFLRKoa45kxcGJ0XWemc5NYW+S8ZBse7yMtT7FRn0O2BG7xF8fioamveO7uQ+uV2yM9dxA3dmKgEZlkipjAIZsUWyrusInKaU7kNtM7yQ3NrdLh5NNtApC7xu7AZLxhRDx1t+7La1AD01HvJc9oqD3caIHtj0jsUxV3Sew83kxaPJTIaFF8A2gimM9gmKctGNpTQMEEYmaBiGQibVVBZ9DymrGEaSisIcb9VXQGETvDw9SzGXJMV7qqBiw3M3JuesRgdapKucspdZJx/Vg4dXT16GlKOfe5X61WqxcvXrnRJx9/lhjb7ZYAL8OwuVl1ad3zsLu72770Wpg8p+ZBf4Z85zjHOc5xjm8f3ptyBjrYP/76qBHHHutvdZSTHSx0n2x5+s+G/Y7KfTMgfKMTgx8O9fgXZ9bfSR7d2/QBHmK8U41hp/+URNF/czRIuzd+d2jrOQqjvD0JbfPyy//8p//vX/zFX3RZHl9fXaxWqvrpp5+aWa1WixElOJuBOXF/MRgnITYl2G63US0ANptNZOpzI04rTUjnrgaHmTtKdfWyGwqxXFDnYrvdZnPz4vXrzz7/9Fd9qU+ePOn71fX19fvvf2+9ugQguSuljONYzVbjmFJiEdXIrgPY8JHz+KIZbFanZNURwFh21Xg3bIx4u92WMgrbOGzv7ozIyb3Wut1uO0lLxLos3+1V7g+v2n3N+qhTmVnOebVaAYi+r77PmPRd3Cmmzd3HWkI1XkSIYKZmSoS+yyL+2Wef7DZ3H3/0i3//x/8bJquGD374z/pOiDMRlVJKKXl98cDKYuxJ1LOEkhwtthlOzFW1aK6bEB8FOInWwdx1Ka0ePXpkBoIExqs61qo55/VqHcqWBq7VzAZ3Ehb35iBHDI56nRFJCrUWIur79dwn5lpWq1WtJRBgw4q2px36Ad7zNxczZ1CHWb7FQUS6qJs1eMNEjVoZdT9nTswGImYFEoDYd0j9ihvM04nVOVVlPZHP0kQGoLGFm3ZLahgQUc5t3XF7k1AH7xfw6d2jA77mQevp4WNy6SQ5iQHfO9gB3jsq6BFJsGpn7H3kxccsodtJRJmzAczClIiKNIBOkz7z5OLQpDdPLVYHMQn2LZjz+JmcwopdzdzBLMQEGdUc9OTqyeNnz54+e/e73/8g50yrSyL55JNPbu42Nzd3v/zFx8z813/5ly++/KJLnBP1Ha+yqYjX+ur554+vOhGyUs1sOxbH2Yr9HOc4xznO8W1FfbNN1DekdO6FSHwiC70J3nwlgKS37KbbpzIHvnlv6O5bDunwJx6CcV9j6PSwJ33bk59E8fAwB9UOWrGWbNs4zZZOmYHCRdon6Uw3N4U6ua9Xj8atCWWmnETcpIy07lcgdxuEE5GUsebcd93qdhydnSirFq1jrZUoROoXJYW2589EVKsBobfRSGtmrSUvPpxSWq07YUmJxCCSmHnOL0OXJTQbDSAIMycRmgQ2LJQuDmo++7LANJ0WECXassL7WrW4K4txszL3xKDEoQ1575p4AyrThsUeGyzuhUNkSGa2Xq/HcRzHMVLhWiszl1rmvDlOU1XHcQRT13VBkTUzs0pAFk6J+i7BCqGmROZl3eVtrVbHcXdrVoXI3EVo1XV6f03ScZ8hLbQzDhX8W3XUppjT+nYwxiQ3GjIZJCKlFIDhk0+dmap2XUeUiQzOQlRDsMQAbjVPwJxJhKO4F4Zp1YyZax2ZU7jNr7ouJTHTRW1wXx9cXO4GUeit+dJGoFP7IzNsNyay2ea+AVNmaLSDcoBAVlWFg0DtaWazbAuAwPRTO6gtPE0ne5VJ9jVs4pv3w9wa6tQcEbzdwEcWow4H0eGD4PQuUhjTAQwygpzaQpubfO3ekWzWZZkUO7GQb5l1OyVaIomE2SdPv/2WATk7gcgoHFzafSoLGaR2e853GQ426QhAlmiSdIWZhVYxE0G406pKMqrcDboruit+3V+lJG7oU++VGLhYrbZ3m1WXhJ1QyzB2fJFIqw9XV2mz263Xl5JWXb9m6Z3OvXznOMc5znGObxnUiy10YZjZvDP71qjPDhOLact2maDtnYC/ji+f01cO47Bp5aDAuEwp9qB2fskPCcnQV/7SScWXg7T7K0XlG4oADrVD7cDDMA61h38tI1ZbzCS7ORDMssBMxJRySkQopbpf/c6/+Fffff/DYbf52c9+tu5XF6tLAKuug41Jus1mY8qKtHr0RNaVO9paaHUAACAASURBVESTlSWG+U6LmbpBEiPydJaUEiUxs3XOM3hgZgMD3nVd5LWllEAIgrruL1d5DXDOPUHubre7XACO4lVRneCrzRKOQYlU0xkGBHNysjWjruu6rtNSAbgWzv2L519wXm+2A0TKrgCWWHbDrZkk9r7vYFVShvlYhsClS4nOyfFhVuCIVr9IgFsswclms2HmcGiYpGWcgFmbcQ4RIeHJaF4AdF1Xax3H8f/70//y8Se//ulf/dndzY3W3acf/7IVAzlvd7dXF50hVYVqBYO5m2HR1JR1f9HSNJl6b3FaGAsE8oz3a61RSo1TqLWm4L1xc4YM9ml8gJlT6lS1buJ3nYjUjEkgAT+UKLRPtZTtDCQC208/OlXMtK5WfSlDaOHEAFJKS2MMXyDyOL6ZgaGqOoNzcxFBCJwIm3vQaAHnIAAzsztNQpo0tfoRMVCIyK2JaoYqibvnJO7OKTnaaiQjUWLW4Bi7O3NnVrl1ovIsOjp538VWiLoTsQmRuzUBVVJmhmKenMnU4b7gasNJhIR7+18LtB8vuD3aFiosB19xMKVa63wtUkqT7R650wz5Znv0MNGY6+qTYQMzJaDEXLkZiwAQkXDogBrcQUITlTeeWOZG7l2XCSQibupeOWcARaspkikAIk4ppcQXl9dPnjyrht/6yW9zWuV+lfJKIdvdeLe7/btffiQiv/rlRznnvl+/++67zPz00bXWoZYtXOFUyi2cyIvVTe6ejMXMsZLVxdVj8zPkO8c5znGOc3yrYr+ljIm4t08Vvma5z9tm8/FP+DcamL3N4JcJzdcf8FtVEd9+Fr/ygHTKSWI+FdnDyHCAxsKD7SQoDS/mA0fEeDP+OUl/ffGsk8vXr18zfbTdaN+lq6urVuThjthZhKVj6nNi6QC1CjLylFLOvXN198iSLVTshefqUNh2NYQDYhJjl6CBkaSU0Pd9Sn3fr2rquo4grcZUtJQCQGfFTq9QnjmT88nO6hBz25K7t4ZHc3cXkJI7tNbiDmKNvNZNFWaGSU1fmZGzQDn0M8zaD5lVd+EQTfw6V3xKkX1RTDMzc9sbmrVs3ny3265WnWlZ9bnWSlYS2atXX3z5+cdffPbZZ5/+us+iWmAuBE40+xNQa+KyuYL05l2SNy5yxwLrHjJb0XiDHl7lMr0VL3i+VgBRuFgzAc4OnViXs34Jot50KHu7rCsSBw3TZ/V/FoQpgB2cSvMcBwFkfOhI6Q3hBIWSAYXHFNFiwRwcbs8aZUx1Kncm0ljHBhIynx5lNh1w2idStJXeILeY1zZxJBNLIlpMw6ROAAXEWeFMjf0pgMcADi7TvN0zXTV6WD7qFIXh0KDlAEDO5Ml9rywWbO0ZwC8L6fdbWJuqzayUM9+cgJPFXbkQubHFd5GSmDejDjd3JgK7S5TykmRmYqtEVE37fg2S1eri8voxiN99/wecMktn4JvNdjPe3d4Nty9ficjd65uu6xKlTpIIrdZdLQYMWpzhOYuwWjV3G6oRpFutDV3fX5vzGfKd4xznOMc5vjURCRyBAJ1kKo5su94eR+2LCafE3/7rQNdjJPsPhOjejDfveUU8bNNwosPwpAUgkbfM8fikDpN0X1y1VjZkTLv+RsDt3euXL1+O48iUTDjqb1qtlGKGWkczqxjHslVVcvOqUV+Lghv2/DfMhtSBtuhI+HHyJTNzuFDoflQfS7nDjXtfSgHz1dXVkydPwCIisZkvqZXSlq7QoXi5dHFQrQFXIlFukvDBbITCeVJ6dGIndmaAjHi2Vg8NEjY2wMzUvPrk0O1u81Wbq3xvJjkfsCLdp96nVEqJkh/zngWac3bXxNhu7nYb65J88eVnqvriy8+3m5tatuZ1tyvDdjcl1rmp8PDMdJxLQbZEMg4/rgstQQ75/dvZG5LBopwG7J3TOGh7YF5oWjbQ0052lk1pq1fnz/hkHHdkOD4r9Li7uUbFeDnhDt+vMXrgzlm8cESZ7gQSntv+WlGNOBoDZ6FOgoDUpyvI3JRaGiIjJxhNFGryPewxFg6HcRK4Tf7jbnDak2zFQ2IToTorgM0wL3YgCNi7roPcDB5yJgt3yKWAJ3hB4LyvzLlv5HNMV2exZeYeWrgNwy9RXNx30w5Ok2xhpvnBsmzwY17ARJpkcojQKoE22UEQJiYFEcHVDGADURij9510uXcldzWYqXeURViHuu4vyPTps/cMWK0uctcbUlFzHY1qVbrdbHe7XSmD1WpVh91mHLZ937urGc/8glor3MyJXIzl4vqa7Z3Ly0uWLDmpc612hnznOMc5znGOb1HMXtSms59VeKBhkbodqIcfHsB+UwOjryhZnCqUfY0S3zdGg/c1F765qOkEYPyUH1fUNIymf251vOXmfWicTJwumiT7JrmLu7vXP/vZX/3iF78I4lzf95vh9nb7OqU0jpWZh2FoJamNK4wYqsXNyOFVq44MSimZwQlmpvBsbAc8NHcwiNRdzd2pmnaZHa7VdSylbLa34/Ot55yJ6L3vfffdd99nRq3jMG4dj2axmRnvAUgpAchZ+iwpsVurDyQiZydykDHMiIRYOKeuu7i4yN3aJblTKWW9Xtdx0wiZrQsruh3VvKoV1epuIllEmMne6K2xLOUtKyRHyy+a2cI+Ilrj4v1ShnWfc5Zhh5/9zV8T+b/793/86Ucfb8atW/3ys89ZsNtsf/WrVxcXeP/9Pic08dUJ/Th9xYoNLupyMEdOg0c3zlyymxfbhNUWhZqD+9wNHs8FibJWNKG175k7OWxagcGL3ReyJkmb2AkwM+OcvBkxWpBIF114+7NoC/6rnhUhbNuK3gF2j4WRaC48BdOTuIE2dzckhgG1jdwAAlGdypq0IKkSc5Q0J+e/vfEDFm7sGqqwHI7iM3lz7rrl5Xnt1+dUlVs6sMN0kmmdpHoO+QK0f2a0xkoQpNm+t8VAUd9jZqYUmxV7j3V2eFCX29vuHj7sS0AYn/Zp8c9fpnCN5LZ0jEm8TfW8s9AYocxEtNvtilY3JXICGyH1K0npg3/228+ePUspffjhh5Bkitx3pejP/vbn41g3w263HW8322EYdmPZPX/u7h9/8lkszu//4LvMrFqrKecu0SWhrq6e9h2vVt2TR1eb+s4Pf/gBAM7piy+++PLL52fId45znOMc5/gWxZwkhuQgDks393HISSOH/6oYlb5GG95DH7bfZPXva56P7dHfMUH0qDsxYB0die/HBZmdD5cJfb9iFgcpiFbrLiVOicyolJ15dSOzGuldVQaJQ1yhGiWzJqky25oRSZhST3Ubncombg7yGV5EqUhoWkW73S5XiTatKXs2zknG2VsijhZ55AxXmuNE1IVcSzRdtVJU5MSBii0InA7AFdVqGTW61FomTVg04zU87K5m1SxEL9JSKeSbLcL7sHB+c9V1WsacSAgCZ6aeucu0HS2AslWMY2UHGbElQAgJSIGsncIzwA/2Ch7YbfF7LWFvuS3C3oQXl6obM947XHVYWIEbjlmI0wCapR4vl81EDGz9mSCbi6UHy355V2CCSBNFPMzzZrA3LzufEWcjqkf11xpGOmIqguefbr193NRcl5RFhLfAghoKyZMyZ9Tt9j4fc+tpvDnZ9BHT0kMlPqnLfTdMeygTpR602GhjZ18wt6c1Nk/1XG0mLHSG98/wqFS2GdMg0AJgShy6R1HtFBx0302grt2wCxaoEZybn32U1plT+EzEBSWP+ijiISAMFvGpSc+k77pVKSCYGsYyjqpsdDt4P2LFaVt5lTpnUwtjCGYGO8iVrbCVZGPK0ApJXoqqjQortSJL2SI5KQk7FXRQRkm3Q+LuohqHyYRWj37Ec5zjHOc4xzm+HXhvYUVXa52refctfY89golOJpoHSdqJ3/s6WJH8H89E0Umj9n+Ig0ylJwCBoHiZB+KEsSEfHWqRmgKT4gvcHeYGEem6LjT3alVzMHPuViwKgLimlFRL7hNxBkSptl43BJj0lDpmdrKQXqR5g9812tUAJoNaa+djYYa4DrVWV1i1YbsrI+WcAdzd3X366adg32w2tda7u7vN5lZVRagpRroLaBgGUy2lqip5c96bkQncFdqqiu5EYopxLKVui3qpVmu9u9t2CSOTGJCFOTGnQErMkETEYUA3qipPM7/QjXzTpYzy3VL3MmqVYdYX2DXUUMwManfj7j/9P//Xbrv59ONffvTrX5CXzz//1Lx++fx1GcfdbrfdDGT06Hpl5sxZuGfqDOJhRU5YanLgwEx8AtoHfW58wP9cgL25X2veO2gGeqjtAz7rRk6qNkshWdqjTQrpErKp426yMvHgBcACV0ykzZADYYnjp8zSr7Iqp5RiPpkBtVM3jjNOePQdcEfjbSbY0qj9QOL1oAOtcTaFAfc6A7wg4s5+JPtfFZ7HZkzsqTVpwshif8IAzH5980qZb2KCAqHsEvIvHot5IdG5fyDfW33SAB4Z0MQz56lYepCaze4Ih8Ja5JPYj8y4d0JxNvFbmQhwXvy5n4lpxg7scJwc7MSTZzts9uhz3iN8d4QJZzVbITlUUuq6q0ePri+vr3PO3/vBByl1SI9EpAzjR1+8Un2+ub2tdYTrq1evoNW0qur27na3ud3tdi9fb5yw2dwaXKGSOVF++s47z77zbpxAzvlHP/hhztlUzVT94tPPXmy3m932RrX8wb/512fId45znOMc5/h2ob5IBVQVJH7Qu49ZkfzNxb23wnv/bUzF16KGHsO5b/JdOprG41a9r0bGvvdkm8USIu8U6pOsc7pw95TWqs0Ympk5MlTUvu9LKcKJmBzsHB1NOlnXtT12a02ELV80OBwh5mAt54xktFlgm5nWxtkbhtJ7y6/GcXz58rnkFMApJSYJmh1NOTKFE52bhYQGc+gBkloREm81xlRrJXdV7bqVgdxI1caqVRtNtBYtrAlODIKYoRQ1lChEMLNDzeBu9BYKrovppdnVfU6dw43ArKSUUnPfRkA+crVaPvn449cvv/zs019/9Ku/K2XL5CJcy7jb7cqoZVfc0ffrYTcmWSXpRTqCaKt7EXzmSPIhuXc2Xj/N/Dzao6E93Q4H7ywXs+3FXWYAY5MsCRFNpWmfBF8MU505FmNMTDO7d2t+AwALTWaALKDQDm2ltiZx6W+9+cOHr5VIoiUv1ucBxI3di8N7dbGxFbW6mGBblAL3tU33ySoyaI3WQOyMu6wBNoE7DuVSW1WchCZDSAKIFJP7qIPui1Ut9+OIZJJl4mCnxp9Ledjpt2aD+gB+unjQ6Cwiuyx5TtCuLezQL124ZRxY/81qtgCiFRbzLTC5zzjvT2dmq5rBYJwA4cy579eS/OrRoydPnuR+/Z133xfJr4d1qYMn+fyLF+R+d3Nbxq2Qa62s6lZJC+qubO+G7a0R4Jx6VnWwFytuJjmbE6du1V9cXFw9fvb99Xpdq96+vrm52X786edl2GodVh1W+azYeY5znOMc5/g2Ar+Q4GeHEx3RmmiJ+u7jot+QRIrjm2hvfmPS6d/zLJa1uAdrmdR2+5fktWVidziSicKFQ2DZijkPGvotj2PG8ATPWqsmqEI4C+e532ySLTF3dmtqH9TatSw6dWZ1jfb/RkQUeuvTW2pGIVUJMjcnypJSl7Khs5IENLdyjeO43W4779291vHu7u7u7k5L3fsZmBPR3d2dm223m7Ib0Hl8EWo2mZu5l1orh3G5uYF4KOZ1qFrVANSiWeBqymTq7lZrHYfiXMyMaG/tzcwpJVU9uRVyGm0wz4bmdNCz5MwcXYu1ToxHIAqkZnZxcUFEF+s1kblZuPbVoXZdpwo4r1YXIkkkEwTgUKAgJ6MlCvWlsuJRz95kk3gSuFqQAGeW3wIWHiy/h05/VnecGJj+kMzpRDI8IKDOJF4ASdLcuhnsXQB2cBXsK2HfgtOMBTrSB4ZND0nmLjetDhAfold2eugd76008U/yRqdcMC19qtsd8+Tvt4CGHO4baA3RWhnzdnQuy5Nagvx5NpYM0sNZssPltDBHn3aOQtDl5EQdEFPn2vH8ECadP0ZEKQGUSNL68vLyai3w6+trR+n7nlPnTrXaUHebXRrLmHPeDZoTV/PtMCQAXkiLa/W681oSWyd8U0YiSYkpUc4556yGi8tLQ8q57/u1cNruSqk0DOXFi9errld1M7u6uirDDZ2Jnec4xznOcY5/cpGwyMtmRQAyBXPsNu8qPK1JktaRQKZhthvd/BBQEjaaPKCCteVwj6LPMdXwQfj0dbia9HaobE53Zp2Lt4No96RfDhvnlkAOrW52Ku85SMTbtx90l6C9st58NEU6OeSjk53/stY+g/kShF3zQbfl1NrEArVSdTA3rQhAQmTMbigAGLbZ3jEzcfKaTFsxgVErVcdYzBJWwXQTESIBOBqkxI2B8E1XHwGY71RNkpgNsEJsAhasVvlRp5vbF1+AebN9/fJVVrPXd7c6lqurq5/+2V949b7vzcyJzEBEN7sRQBlHMs85C7GZvXw1qGrO2d05SRk/d/dRqwOSqOtegJsGqaozFa20GammtNsMPujtF69SFsNQxqqq5cbWdGWgZCsfxCu0gJhZMmBGYHJ1MDvCmJ0pUnvATaswMUUvoklYmTGrZQG5luD6ZVGm6lpTp+Cd+V3X6w8+fI9RP//8U3JsBnr+akhdAjQnunqSs/j1O3Z5qVePtooX6pL7p7sC8Z6xw/3q3L0FQ+TRmHZo2hYfYOLQzLTlAlMtoChaCiGpk7uEBbyauRdVKNy9tJ4uCepvrGgXsLsz8cLwxQN3TRQ/NnMoWAROZsTkTra920R1VN0AYXTOqcuq5Jkv2FeEkRlmlTxbXSW+JGJHSSmTMrwTbGziUnojEwIWPXkMwGEs3IwTBeyShCxkNs066cJ4kLmZKza0SiBC0nWcjsPNzaEBy4gdZGzOzM0qEEi+mufZzMxqHFDIQRYNpU4+IyWiZljirkIibE5qZov2wdkCHpbCCiIdUe6TzJeeY3OB2YE6C626O7mETUg8rHrJ4t6LuPl13xMRWDknN0ocWrdO7ARzgQm7EHMizuBkzl33jFipK7q5c6o5sXBmFaivO7rd3FJHfd9T7pJ0ll7nTGMt24rf+t0fqdEPP/zx97///TLq7/3e74211lpvbndI+f/807/put42P715/TIL2AbYIF5k91qoahlJCIaUu9EGQ+nX3ZouAf7BDz4gye+8852n1++B0+XlNQlvt9vNduvQ//s//R+b7W3O+e7u5qKKu7tV1vWHP/rg6eNnZ8h3jnOc4xzn+NYEndoI35OdAtRNG9vwmc4VagUe8gyLY/3mTBH8H43gyn289/WP8AbsOb3/QJHT7dita1nxa6onD5gE7qXVCeR0ZHjtU/WRmUGJvTInoEYeG8jepuIPhZOe8expvq9mhACjm6pCtdZaSsl0eiS11lqM3FvCfVB8ADPHoguC6JyULx3DkjHC0o2JyA0EZsDaJsWsbUjYW3BPYVB3Mq8T3LcgzgFGs/3DPcuNme08z7A2/UUA7N7odpHWwzVybeHEnKqOZsbE7uSmKYitlEDG3GzihmFIKY3jWGs1I3dnFmY+KHp9VTXb76l3vmUBnHCf97i3XHioOPZm1jct6kcNFJFPgMePjPtO3un+0D3o/jYPh5OHJSIlPPSLeyLo/gQlzAkPjxl9m7p4x5ZrOOpd8z/NP7dYwkyIO28P4n3ePXK+/4g+Oqkwipiv8rzjs3xMNL5lUHG5eU/ErxpBIKA4F5mKfnIwwqAWg1zdzVWDhUtjUaFKoL7PRk6JSMjJ1atBJNFmNEiX8l3OK3HS6tvNcHl5OY5jEAoYDtN1Tky+GTaoI9wdhbQC1d2qw0HCWRLDmaUDQQ1IfUrdaO5ekbKTpNwZvAu6OGqtw0rcxGG7jtT5lpnHYYDo6qKAxjPkO8c5znGOc3w7ghsN0YAmeBgGuR7Obs28IXIqZpqyoCk/ASQ6eQ71PPH3YFf+48F77m/4kx76/NdVeXF/sCh5j7D2AGKckrw3zPxCpdDmV4tP8kIV1KgJr8MlJ8CM52QycKi7hg9biBYCZJOBGSMxwWE59eyciJUgQjkLe04GTwwmBxs5kUA8pS7nzMBqtQqZeIUDkNUF3MdxrMNI3uRko3UqpRQlx9CDSSmFx1r0iHlT6SSYm5FVD2eBqpVgRPCggsLVrdkGuGpDOgaqbZ0TiJ2WNL89qMYM6uY3FWBvIwyMI02nREwrU3r06JEQzManjx9l4a7rxrL75Se/7Lru4uoyd7Lq8rN3HmfxZ08er9b946fP1uv1ODZQXVUTnU793wrInSI0nkRBtJDsOHhzorO+ASO9eQBMe+d6N1PFjPpwaNS+d2PEvBeBpUnj/fEvm83uIaJjUuWi861ptMwwaQao7h5SSDRJkraHZiviixMWkyRTN6QvJswADyqtuzZxHN9zREOfNoRyAvIdTWbT/HQOYHkfhx8RR2dgvoR8zmAnMmdiWDBQGcKh4ukAIQMMEFgIAnhwHp2ieEhu1ORIKRpvLUtarVYjc0oZnpL0khMlF+9SJmeyqk7crXL36Ok/59V3P6w/+d3fr1VFJCXZbTa/+vnf1lqHYbi725Lw7c0dhLnc1uHWGQx1G8m0lgGuOWd1gScnfvT42Tvvr5N09PQHIvnx48dwvri4WK8vSyl//dOfbje347Dd3L7qMpHXXpzIU641D8MwjHVrsKKv1LZnyHeOc5zjHOf4Jxh0mvLIaI31DgSnLhRcJu1ym+VcWl6jjqWUXegUPNQh899cfCVaO3K6Pg38/n4/8eYvHun7hfsZYd7gP21iNgO9BvVPetARiJkIJM2fyz1U1Mte+RDaLKphRuZwnnrDptYYdljXddA2TiFKmakIxIWlUjSeEUGEKYQ0BZQkZEU5uTs3ZABXMtFaHapWOIpv7MzEgiSt3zQKgeEJwHAQArkmltEK1MxQ6ggTYjdY0UpE5lrqSERG5l4AdlYKYiQDHF1Mdr9X6lCS8QD1dSKzTL9IJnIzI65uuLy8ZmbXMYkIaUrdMJTVap1Suri4yDl3Pa/X6yyeuiycQuak2aDJ1FZ2D++9Zfnua3yGTi8evg99v9bz59i4wrT5f/oR2jzCdV/5c3sEeLKFz9n3FNODh+DsGB7to4sq2YFJg4Njz8sbg5T2Zu+cYHW+exZHdmYESTN0TadeTD+akXZTE3jGiu1f3WdjO/JmsnAK7U+vbUnen1woJrhrDiE2Mq7t4S0M5HBLZxIi8bBUZzE4czICXOHM3nb/2lBrdRRyzywqYoATi8i2msCMkrMDbiwksrq6LPzo2fvX76Tuu9/7Ya222dyOm7uri8vXz78ctpu7zc3t7S0zC2coDXdf1GFQ9kRwqBCnlN1Typ1WUmd17tbrR4/eu7y8fvqT3xuGYb1ew1nVctetri5f/+fb1y+fj9vbm5efrzp699njVZd0HMiKJex2m1KqmQ3DmFJ3hnznOMc5znGObwkKlEgYa9DqAIUDxM1Q6yDMEH7BU68Jw8kJS0+tt8nPvhHU+cdD6Tx4/VAW/TBXs+WGByfk95PjQ2x5z9Qhamu++HazvZ61ARfl1gNJen+oDChEBGbyvRMXG9WoxgFwoyaTbwAxHIC6MjHc3UKFkOHs7ERkqqQGMoKplmHYWdAdhVW1qgMt3Q+6JhxWlYhcwmgP1a3xvpjDAbq5nLvzdBazeoowmvseLDEZgQxMzhyNjm4wUOZMOWcDh3wLM6sWSFPaiKINMYgR4vPT1sZBXWi5Jo/wj7vXCcO4O7sLKOokcJK0SqmUqgQhSTmtumyllFKUSFJKOeec+7BNi+KimTmJeQUlTNZ2OFRofEu49TafaVAHx2XAQ6wHP/Wrb+BkYmEchwWL2Gxh5XgSwvnXk3A6wmw4VfG7j5eWMijzm82ngdM04GjYY4JPd1hsllVwCqYvokkvuBKxxtjhzs7uBiFvrz0gqLndP3eiA1Gdxc6cLIHlyZv4/mxHKyARwOoeqI/DOIFFnIiTuHs0azOBKceXmcVhzJmYiRJBiMQoARCMgAl75diFIHdSSqnLREqcPJlagROQJaHKmg0AvXq9ERFVV9Wy293dvGavXMakFdVJqqqusrOjlGLmZq5MOfWAcL5U2Gp9ueqv1pePc3/N+WLYblJKm9s74pRzVtXdbvv69W2t1eDEXMooFDNdkoC6p+88uXj18sZ1lfjaPZ8h3znOcY5znOOfciytjs0dRFVrUXewmiXheUOXff+dWi3cqwFY649iIoLIbwiV/UaRnvnbzNNCKmORUdmxWfQsT38v+fr6p7bUTryPMQB41F05YArMAXMiMvPw5AvNdzj5sa94tBk5N3mJvbw7i6ScncScCAxmONTdFKYunABjODWpffOW6bm6mZMbXCM9F+ZEjDKMiUoWkU5qhqPAu6h3jKXuymjwYTcQoGNlJ6gO2x0ADn4ck/R9k8GIbsBh1Koi7A4RSVEBAxhg5p5JjVlAAgOcyMzYeSjVVVU1yHM559Wqs1YRdWYetQqE2M0C4M1KnkQ0rf/TpusHVLoZUdSqYYEYIoQV0KpuTIS+WwuR5r7reia/uHye0/rq6pOLq5t3333v6vqy6/I77zx2L1kgQuvLC0niSrW6Q81dDlAKvfkG8YdbOh+CgrP4Spt5D+KlL7d1Ytmc3Oh5AxRrexAeEiJ793Of0EugFPeHhZ8eHn9YkhAf8huX5TSwu85EyGOIS+Q8u683oHjkDj8BSWvKojZrvSaz6Nxz2tcYw3PPGexubgDEZ70cB0HC/gLNyd1ADCOCNbuKuHyy2O7xvNzk2T9vZhy+eESxCwCeFancY8sA7gZ2M0oiqTOvnDpzJU8kgmAxC4efBINYiCURCSETUkg35TSAkYe6K2O1ou7OiaWTdAH23JGwd4RVt4J3pdSB1je3d3eb7Z//5V9ZrVZ24/amIyRoxz5ub8dhl5irOxPf7W4dUDXJnSTm3F9dxG0sTwAAIABJREFUPQH4t377d9z56dPvPHv2riuGoWw3u1/97Z+vLi7/7M//crMb333v++99/wdqTkxDqW6Qfl12OhhR5aK8Srnu/Ec//Of9j7vHj5/8+Mc/zpzOkO8c5zjHOc7xrYF/4bhlYbrF1kAdgZjtIKtb5kDSUJ+EXAYA9yMP93+Qwf0GOaIP9dAdKaPsM82Jf+Wn8J5/zQm/Dz5PWdu3ER3pLi6Gg8koe9IsxaTzTscpt1PzXpgaqSL5Ng8ap7CkBOZqTmACQ93dq8IUWYRYCBWok3OEAi5dpqha1JnMCGbAdd13Ng7bu1fbu+fj9lUd7wgOkiQZ5MzEIOo7IvJSYVZLLbSLqp2TMXMdtnv5ftVaq6qOZefuubK5uLtaCX+FOKMQnQETmMZat9tdkhXMwx+wDkMRlJzcqQwjuDUKou9EJGonzD65llGTckFD1LTACUtvg3uoSWZj8WhEY8kOslIBqUpVAYgwd91l168BInDX96vVRdfnfrU2FSYNx+1gBppFYdLlVC/fm+HcyW69038eea+FH4fZfa2a+5DyK6qITA442AgKp/bFVk8OWZ25ZH6kOrN/sShvHgS7m7eeu8PJWZ4OEZObe/z8BJeWjYutdD5hu7YUp4K7M5lH86o7q2tz2gMzwyx2Qso0ADYzlrYLQ0Luyk7uE6yFEsIo0ozAziBzdjK2Zp0S5bmFqur0Xezfp9lyA/Cm8kIWW3VHlUx3J4jDQQZ2YqEk7ExZoIAJWNwdwtM8u8HVPJxaaM/sYBZmAScmEcnoL65T9zSvH7P0RbX6eHtzMwwDY7fb6vZ2yxf08uVrc/z8538njFVO0JGsvPfsCeDqBhiJjNtdzrm7/E7f95zTo0dP+tXF6uLy8dNnAOect5vhdru7++WvXr186eYvnj8vNx8PY/38s89XV48++1V5951n/fqi7nY5d+OIruf1+uJHP/ntd58+tjoyYyXbUsp63V9c+Ecf/ZcPPvzeGfKd4xznOMc5/okBu5Ob5KxaWGR0G2tRI845Z+kIwzAQ0qBEJMzcdVBtRsrBnfNgrHm4LNO9RO0NgOc3gVq/4nfvS6q8zTDuV1Gcjo92VNxboDj/OsCPTnqvP5Sse9T5zA/ZdmgWZ7OCCEFE4AaOvAoppVl0pGGSCSw2sUumxAJnhribmo3jSABRNzswB9iLDNsMqiVLYuaqhZ2YODGllAiaxG9eP/d6p2XDpOOwExHnmhOL5HBWgGruUtWRGLWORKRWvOnDtNO3Kdyd2ZhZyw4mIqJFjUgLgbKZGZQS5z6JiNXqVXd1AyCzGMismvJ2c8uUYA74sN2JSMuGXZkkpbDCAzERi5mHjst9GufeGmRicoqIiJAwgJjwWfoFIBExBNJGl1fmNedcShFhd++6brVaBdpMXWc6AkTCZqZGIkkdRJSSzANYLo9lwXYJzx5yccApEZdoHTMzDg1SVWKZdTYbl3HWRT1UUjk6WrzZzO69kWPNJmN32i85EdFpAs2pzRvtrcBDpzRkYOPN+bCzp99XyskcSZu0sh5ANsvtePQq2oRx7+NYZ7gx9s540zk10xonphnnRw9h7JJNDgo6FeUBFwDmNp+pKwUcnU88zBWIENVLU16ofUqoEMXmW4DM6beCyamz5PIUGnNuXkU6DzVdoNYaEjIiBEhKCUyqxakpAytcRNScW5svqeWr6+uPv3ipllO+4LQm6YT76pKSvHr9ipO8+uzV3c1GuNvcbOz53W6su2Hc3b4qpVxdXggpu5pdvbq7u7663A67MpbV5VUppVs/5ZyZ+cPf+pfV9PLy8unTp+NYb29vHz1Zffzrj778/FOv+uLFl3UYX3/xEXHa3t7d3G7f/8GP3Ort65tV32+226uLlWsdh8333nv/6nKVGFeX64zPbm9vTaF1K1Sr7c6Q7xznOMc5zvHtwYDsoZZBAgYxatnlVWcGGhROZthuwcw5Y0r+JPqjwusJJA85yP1jOVk/Zan3AEA8Uub0U2TNg6P9w4zwbQX0vaWWc1lvUQt1grt6KD0AYGuUt+Z/cKSJ7wBBPMp5czDIderqBHErG06qieGXbXADPK0uu47KMO622ySScoI5Qa3WQYdO6pMnF5ubTR01d7hercGJk4CpAitNWt3MxMEgbu7vkZw6YBap8OGwuz4zqLUatgoRAFzkC7OqrsTOKTVy2qozdU/kyQBk5j4nSTQOg5YinSQmcrSDOIN4gvWMkIQhTLbmx2oZDU0xwVty7JMJxALzEBEhJl91PhEjuLVmMCIKwp6zgIJQBzdqlVmCEZjYnZdi/W9YP0uZyvsw9QgrHoFAZp6NyJl5Fp5sF8KDJBvM1UyTy/yi7BnESWs2IaH0CHLYfm8jti2Emfb1K7cYs5vZfKf9PXndR817R9MyPfwIOoPG/bd8FuIM/RWyeQKNGGTkC/S4J/fK9EjQQF5sAQW99cvF+97EltiX2qQTMjSNer63JRJzGNA0Pq9tMEhoXnu2uPrBSk33Ln1qNhKQWJbMEvtCcerexJsnxRemaGklIgtLSmaWTGDDxXboDI+Yx2FU5pVwt93VruNqZdhuzHeEkjurwx1JWTHdvb61on0nZdyWujV4ZgbL9eOnm+2t9H2XV0MZu4srT9frx9dEdLurIjIUvHx9R4Tb21vXanXskmyHjVAddaeezSD9OqdV1VD71cTUJTA0d/LO1ROUoec+EZIpSC7W19vtdhy17y8Y516+c5zjHOc4x7cD9U3/mSeCqNrt7Y2xJH9+ff3YlIiFABZWRd9jHAPyYZLrjqzksGnmVCr5zdK1rwWE3oz3gBM2Em8H+b7iX/9B8J4tLOCXg3LQSRQaGXhLUukg479/mkvItFRHXHwu9FfIFA4HOZpPNzCpBCqMwo/Bo0hhoT+hpXYpqyozr3JKzIZC0NubFx/94qfATsvmnadXv/+7H/z4wx/WjYDImZxF4WoIHwUGGEQOaWm2BeorWufB2wRUTHV/duZzAZCKOMygZtUIoRSjqgRxJ1dTVa9DLQVWOafXr1+b+7MnV32XzJvHRejUz1r8mKX575na7fFefJR5AbHczGddGWYOCiDnFAItJpSTwLhb9cxg2dMLIxd3JgPYGc4zDmFighDepGO5bCy8fzctUd9JXBQDXhgMIKpwjrmPrV0KevDe8dPqpnOfHDW4HrzZLnPOmZlzzjlnMzDLQw8Qf+M+yBseI0cDcxy2ODLN+G2eh70DB+G+u0NY8WG6P3jam1i0I07QWiza+hzNCn3eWiHagzd3cli7tzhx209LaB27AObmwSOSLRtqGOg1BdFw3Tsk3E6/mNx1LtOKCDAVFVt90tXb7Z/d3b1fr7u8Eu5BSauYkRk9f+FGd598fjfW4dXN3eefvWIZXt/utrs70Hhz+0XK+vTx1f/P3ps1SZIkZ2J6mPkRR2ZWZp19Tc+BGewuSCGWSwJLCCkUQgQ/YJ/3jT+U2EfKYpdCUkjsYmcGPd09Xd11ZFZGZkS4m5mq8sHcPTyurOrB8KU7VFpaMiM9/DTz0s8+1e87n89SRaAFxfjd77/+6uuXTQQzePz4whVOwYpqIhKnZ5fT6bSo6p/+/GfeFeYfn5+fL5fLm3dvm2b18uXLxc01oC3e3YAGx8QI6+UixXa5WrboVfW+Va9x6tyTJ098UfyzP/2l9670WHmnqb19+yosboKJm04aCy9evHj2ZFbX008++Wx6+dEJ8p3iFKc4xSl+iAhvL09j8goQYzSEoiqhTVVVOXCirSqV1bxtIhqpQgiUdSlwoJC65eBdYPZH0Vw5pov4T8GQB7X7Dm15GPiZHtz66G7+KQD1GPjs5R9s4CI6qY3eOKzHkFve4QPYe+AOdNsgkahaFmXPdz4X8iYyBdQsGAPYFdQR+BASAE7q2pFCio5MJII2REGlvbqcWVqKrFNYlX6aFQyFoB9ExsAxhIw0s8xFprwQwDRmWqk7VpbohD5LzkgwSd6AqMwoTcDMRDR1ZXWaEIGYCgZFalKK2ob1fbu6RXIqwSSQLxHRe5cS9EqMtMHjvcneDoogIsPD/Wx9x5chdWhQQS170A2OJ9Qxaky8wWlI2cuv654itKxpSYBI+0y1jdzqDk6TQ1L+cHwb2d9/FjwZz8RxbecxtDmevxtvPdhAvgyQsgprLtHcqiA91Dr4Ie+Kh69xq7BzvErSGR+O5DF7FCcouclzxGMa9uMfsoKnWldYm0VZ+vU0wFx4aQoGqKjUfz5whgMraNA3K6qKKgyKvAKAXbErH3y3oDGgDs7p+a0AJvsNjdCVfUpXUouUzxYRDdmQ1TJ7qWqohpAnPLIgelfFpGKoauDnokGxCpKSIHsfQ9IUyFKIy4ITQjAhBA+SmnWY8JRA0cAziIGZxShF4UQtCVw8ujCEVUiKxX0TpyW2bUsMKbSE5hAQjCyxJQAtCJmxAdUUHMFdE5jZmINqVZUpxdiuZuUVxDYlk0SE6iwCRFAFCc5PiCdAVRK/DlgmPkG+U5ziFKc4xY8i1NQQRSRGXd6vfv3rL8D7ty///WoZZvOLX/3yv5JET599VFUzFaDc/QWSoYUiMGaZ8t0+oj+AnTuon76fUP5BYK+DT7tcxwd86yAY2/LlO7IXfd/J2tFf4EPA85iuseHXrlxwsCsA2DNpGCy2d274INZhhGZmmlAzb6DZUqI/VFZWROwILgohSQxYSJtaj8akr998i9aAtY7lyZNL1FlZWOGJNCFQRyUCMRECE5irC8xNopbLVDtsXYDrhuim5hBijP1yA0AnY5HpZmeEgKaaRKKCICKjExEyQgMC1dSu78sQArAuzitDevH80aOLWQLWFNUMsRjdYQG0PnXmfeSAiINqz5jaUgTFjnBRAO76vCyr+xMBEjGjATKzc0QODVU7V27qCD32jJYpr54Fsk5w5xDq+77LH0feBv1SQk+fAkJKSaSjyHSPY9xvHQSAI4CN9g8dksQoKcUYY0pJFXqoteu3PojnHrpe7euNBziUzQ9oNJctdyp2+GqnOreH9Q/fK+tN1kfHRSCyTkNFNQ0+fpYd7fo9qxlp16wnWfgWNjYrsCUpA4MGadduaF3Vsx57mogOtsVLjRRHY7Pvwu2ahtForzQjC98SswcyMiuKQs0A3LpN66ZhiovbJgRRod989Q/s7O3rb9pwTwzrVZuCMvPZo7M2wPnZI/aJwKbTaYr26uUrSyZiqjCbzw3p6fOPLi4uGPGnP/9ZVmoJbSqqenG/doV/+fXvlstl6fnm+o0ji22zXt2DRgstMcS1BVMQReDzs9ns+RNmvrp6ZKKXF2eP5lXbGMiKGBnQu4qJP/vsEyZwhPP5vPHT6WTG7BWIfFVOpifId4pTnOIUp/hhxg5I6RQ5EETk7v7+t1/8owBef/ef393eX10+u7p6EhOeXTzyvmyjTCYVKpjxgCd0lLRs7fOfgND+WLTePoQbqbwgwPfS2Nz9Af5/EBN9IHXfTXO1d3De9HblysRBsCHnlFvdXwNqsj2zsk2mbp06vKlmfcLcy2cmAtCJWiICoCICQGiSKYNAjJE0Fp6TtG9fv3QUEJqydo+vzguvZInBCs9qZsgJUAyBKJt9Udan6CUuDBk7fgNhB7YiFoUbPMGzgwLmJihXdkMSk/b+dYyEWU208wJzJac2oGpgmoSkhQfv0aMHAGZOm9o56TjF7DVv3g65k8MhN3aVrOihuQkw6aBHguwQ1CGY986AvGcAT7SxDugBOTEzgebOsYFP6ufcYV2fY2slu6j+ATLQYEPJdRtbSikNkG/snM6HueIxEN0cdzzbjLL1Q/bDSKajw+HOqT48HXYO916g2w913FezBMIsErNz8rv3ClUBBz3MzZZokN1NALrGRWLsfGDEst85GKBkohszF4diCtj1OiICmRkTA+fZl3EaZ1YQVHa0asb08n4pr0Femxmumjrk1wsvU793AEhARA6B2Pn8lvCFN7MEJomW6wQWvn319v6ujaK//vIbRHnz9mUMd1VRVL70XF2cP57W5bSaPn0y9wXE0DguxMMrfRujpaimOJ1drEPrfXV5+QQRfvmnfxZCiDECkgB++dVXtmzD8vbVq28943p5z2ZgkUBVkvee1KKklBSQfFXVs9n0cm4mf/arn1alb9t16XVeT0KzWi3uJ5MJu5IAL64unXOz2ezy8vI2IDkui9qQkAt0J5bvFKc4xSlO8SNBgMRm2ratSNfx771vY0NsScKqWabIiIiOS3JNkxDREyN22FElqwgcUrf7MB+wY0hvHzR+CIx8Xxue7aLA4zs5cP4fDPL0e6JB+8NZvh7K4s5XNvmoarJeY3ComssKHOMn0jmbZ4yYW9EsC75rrzwB2vFvBjDQiViWZRMbMnDEzXqpaV1XTqQtnCs9tu3KIbMDRDEJlo2bs7AHsKGSCboCtFMByW1VnWJMki5V7vQlhlw2O4J0EAX6klWxBKjMlFsNzUwAUU2iagooRpaYkmdrUlN4A1BCLRwqUootMgJVm1uJBqBmmiuZaW9xA/uq2p17O9jWdYRZ1/xmvXqLEqoB5uJPNUHqM3ga95tR7rDtxx0NMio7Y2MfpcCeKMvBKtCDX99HRDAq5hya+uB4dfQOQbczdYb7o6pmwozjelEzHPQzP2Rh6HutIh0ES+Nr2fnrPp8JfbGAIaDK5ovUP6TcFwfcFbJyltV1ZnksmRnmRQRjyfItSCMPwIGiV8DOxK+zZMC8ztE3muLYr8UAkLebgA1NMg+P477ojqkXh9RXaSizAzBDx+QQmcghYhKBmJKqKEa19bp1jmMCNUZgKlKS9ezCmU5T0zArQTJpEVxVFBKVTB0VBAVz4bCCkubnl/jdjfcFkHe+RHIEeHd3n1LyRYFAzbotiup2cS/NradoST0GUAETjwAMDjRKKtl7pihqxKHVZ16JEeW+xIlzCtaAgEO5OJ/mZksjNldyNYnkX9+uq/kVIgYlMHKEhnSCfKc4xSlOcYofRVjfpXN7f/fV19/93d/9XRu1Wf09s3f8CqAw9UU1u3z0pCymk8nMOSdFUTpPhKBdAsf0PXKyh2Hbw7juDyMP93mALm1iPgzYVA/ugTa9NFka8zBhon8M9u9YMt3dQ8BDAPVACj7KvxWAs+giqGZZjuGJdHhvx2wQJKepCNB3H/V/yjVqfbXd3d0dWUBt3776qizg4nxSl8Xlo9qzgLYxrknBGDQqAAiSICmAZX9nxLZtqU+JM9YyHAGVHouOSapc2DnoxgJAhLVaAjBmJAbVZKJm5pljG9K6VUmYQlgvY2qLiqbTeVX5R5fzx08uk3jvWaQrtbMB2aKCKfT1mwxHi4HHw0BVx47eXUcYIjkgAnBEgOQYFNgRK+dmyYO7lVELXAfEDB52I4C93rb9kT+M8J1Gr05fFLbYLedcdjJwziGYavqQWXxgAna6pGNbSDWzlJJqEhGRTEEdX+b4nvDv4LIRHNK2Gc4QdheFcAscoiJsyUpl4ZOhy3dA/gP+z0x0B/YGmwRVMEYEw0hDSyCqEVEnFWRobCabE0IdFm72IDftoPdcG9zPlNGtUEVEUjfUtELfUgpcMPu8w5RSiBECRJW//0//5frd/TcvX3s3efP6Vs0z+Rf/4rFj//zpTy4fzVeLO1aKa/XkWcE7aJtlSk1dlBKAiUi9L/iXv/zTZ598/l//y/8O+s5V1fTb33xBRK/fvvnuu+98WVsWBW1eekJTMYlkCpKUyCGcX14KFM9ffHz5+Pns7Pzi6mmIEtbfMNH19fVtuH9yeTWdnjHz8+fPq+mM2J2dP2qjmcs28QUAiFbOuWxI78uJiJ0g3ylOcYpTnOIHFQkBARgUTLETcnGGEBWNcKmFeR90afJuWrHq4m7RXF5+AtSGiAae/IVYbXx2t24vygIKSAmSBUR1JVlbIHd4QK3TFkyyMTfosIQBABz9J3ZQ6htleAca6t6DYA9+uHHTG7ur07GKTThQwwcAabxP7faCR05ip+hv3zlwcK4/BiJG/9/6rpkp25DjSVaHMDQ1IiTsBfEZTC1ZAvJCPqEjRM29YYjaq0MYGGlXiMuAKFCAGWGE1KZGIJm3lEzISwLvS+/KlDRqBAQDu0glSnPuFW2xuP3deX3NGCZQTWBWyzMHpcBUbCKKBpT4vleZz4WMaECmWd2EjHfT9+xa1jN6Mjw/1mwWx2CUwTcANbIquGYwigJN8uQBxTDF2ARZJWyKCsLiXeHFU5LA9aPHSUoJdYpnyvU61sQMpshGJASZUXEIBQiKA0RQNOr0anNnlQ1qjQPMQ0RnfrBtIEYkiMhmEYiJS1VQUU2eyBvUooipRHOOgFjMNcYFAJgKEgEQoUNmRTUJlvVOO3t0y96YvczmFsjvOy8JYMwcKmQ7R9gQRJvyVKM8FIBcJ0tDBJD798DMkukYNRkEQCDKTWiDRBBkS4ah6ZCIEZE0MioiIyAjqgIIiJlzZEl6H5HERNnvPKACqLNQpOhVQNCcpjK0blXDjFPtufQakVqj29ykl6t9bXD9A1O0fPl5RhiYkWYkTch9+armztKOBssUXP9fh7uhL2Qe8fyG3NfAiiF1/amSWT7tvCtQer59hNYwl3Zmss71DLXiWCEoL9/oIO+JYGDUDu+G3NwJ/YUSEQ9ioQBgEPHCVBiMSYkSaiCIRMZkkFoTIeed05gUiIAIJ7JqY+nPlGo1D55Xqyam1KZzQ3W+WjcrwOhYnEuzUAJq2fg6Vd7Jm9e/n0w9gQIaELdxVVAtYgBOFeqqui20bUMwA/TEpaVsUKGQHHIqtT1zgeWu8Ng0S/RnIQREBOfvlst6OotmYspcIsJ1SjNvyUuQhYI6WZvSxdnk/q5pInmtAXzAK9Cp99VSal96QuzfJabkYkbEjDHGyamX7xSnOMUpTvGDjk3iwgSLFlTBOffs2bM///N/6Rz/x//z17c3r2PUwk+IqhR1vWqZkJxHxNCoYzJRXxSgklIkjQbZpxcNFBXh+3BxxxQy/+ix669wEO8dIsrGJ/qB5/k+4c2Hfn1wt3v+h++/04SIPJLFcM7lOj1Vxd6GK2snIqqBiErGMIQOFdFZ4euEmpKuwwp7hZeU2sXdgjm+u3lJeF84mlVnzPHxxTlKZ5atZgoKpjpg+gzndk+y63zbv95OS7EnT1JKGU11X9FuM+eyRkt3wapJLSQNxiIpxNhCghSTI3BIrq7Ozs5Eq+l0WhRFBGZm532SmFEwoAFQFhYF2BXkPDZUum12OxCBOtNu3cJjG7X+DDm294Gdx9/wkWUdDu0szvMe9pvKtjrQkDN52tF6uM9xjWs48ZB/AxBRB19H7ueZcBxrQsK2IIqN7kCuLoTexI+ynSKVHr1zVNe1avLeMzP2eyPqilzHOPZ7FXNu2+XhB373OCvINpIzHW883vEOuzsIew7sXy6O3W9BxJEtxH7Z7Y5/S+edCVkyt6tWGO+QiYBA0QgUUc0EwYgcOyNAX6DmKe8nnsGA1fh+FVK01Xp5c/OqWVuzjt+9egMAt4u3hOn8bD6f1f/8V786Pz9ndi+ePBGJZeknlb9d0O01p1bNpKomQO7sYm7KZsRUmtKj5x95lBhlNWu/fvm1CDZNIyE651bL24KsjTGbc6zWkbkWNTUwhMtHl9P52dnZ2dnFeWib58+fA2jB5B1jamNjZVlOLh8DwPz8yoB9MZnOLwD9ZHaexFxRMHMWmDajrLO6z06fIN8pTnGKU5ziB4/7FIAMYLlcIWHhy4uLxz/56Z+Yyf/xf02b9rVbSgxA7AeF+tVqVZb+/j6olYxWFpUrOEaObds5miEq6FgiEvbLBQ8kNP9U8LYPZh/AVHbQW32zDR5FhsfP5IHrOIb3/gChxe2CPT4GL0elf5QbeBgdkx/87RDROZf3w0CAgKgd5COQ0CSVfAjS7NtFqAwC2rYhNoxQFWwgEtehvfEFxnRDtnx0NplOStQwqeeQyNQJYC7kVDQwHSwEdXznsVeG7z3Ktq9Lc+MSjDwGoYN5OUXOoogISgqSTNkUQMxSSm1IDWCKsdHURjQCrctJ6Zj87PLyMlo1mUyYOWb7hD7npr6OEj64NXQ85glRzUaKM91fVXUolM2G1z3lTNCVuXK/LRINGWo2gycF24cWG8HSrfrMTk0ViXW0Qe+yuAXzRtPwqL1Bb6S3Gzv4avv0YLSV9Xhy2CEhopE5R957EWDm4bQH1Dvs+QHIN0KVh/He3gvCDm7Zq/jaoZ3nbzKg7K1H5NpJHe78FkbdGACOQT4aylBh27utGO2D2846oseW5DoA2clnWa53JqJsqZJnNwEiIUNLaGaikkQigRk6MFZEZZfFWI1qQwxiZrhKTYqgEr797nq1jM06fPHFF86TpPV87j/55DGI/upPfvL46goAfvrsSYxx3a5UFXRaUBElIfp1A4BQTSaCqMhlMYlifF6eE4YQfNn84+++MLOYo1kX3t3FlsCQGNk399E5TiUooiQh5+uyOrs4//yzn8QULuYzBNUYlve3mBAgFQWfX3ycVJ4//6yezkKyqp4rUBJwJSN7Yu5MZqzzwDhBvlOc4hSnOMUPHd91qTHt8Cu9YRYaONHAro6xRZxN6qfz6eOyPmOeu6L23rchEpijoizL+aRgBlOIAWKbkAkQoUs8Nqmw4gjUHQJOo2X478fyfXi7zyGw152SHPNX2DdtP54RH1rpP4g57dhuOnu9D8F7eODW2ciguduR0fBkhy0zOQNGpgoAzCwiDIOwR+aUGCGpBZHcPkMGpAJoDEAekVzpLDEmglbSqoQUy4VJcrQM7aJZp0k191yAOQDu3P0ImQggmolkjcBR1j08kYOy/topZECvZ9ln4ZRL+fI6Q4d+C+9FBJIiKCMwISgZagJxqIYGKVlKqW0clEFC00ZFHyUlFUTHTBnjDTZ0I+CBB/UwxwTOrkv7kaEyBoEbHzqkfAlbaAqZAMFoyyLCyAZbwtxfOoIEO2eSayW3utdwa+R6qMiOAAAgAElEQVTsDk6zPDbAjoKs/Y86zf89c0IkxU5yBm0DgGkoQ83oXURERFUNxEAGgdkdD8l+ELzHdbD3VNyf2ARHOTrbxocPHQJsF/VB71mS9z9+Gwx35sDe+v10szLvmza+MZuDIlBfTWqg0IuLZoI3uzggMHUKQMmkk8ZBDhmoi5gBmoECJvSSDNkBkhEJTsiVIa5UDd18dX8HAE3QdRtVLKWkZtMJFw5NGtMEsnJ0UfrCY4Oo980qJoEkIGRSoK/ASMA14p2vkJwWJWbJ2iakmMuMNcZ2tb5fr9dVVRRVGZClCUksRTUsxAggzmYzM/NFURauLEsDrQvvGEHMe+JJzagOgU1a9arcCDplRVR05DygMntAQurWgzpjS9iUnwwz5QT5TnGKU5ziFD9U8EdjT3FCqOtyebcW5BARsCyr+q//+t8sFvePLp7+8ld/FhI8unhaeLhbalWRREhJ7+7WjjmlNK1q752S5sQYAFVGafoRvYR9C7734r0ProQ8gKzGcGu7Z+84uDr8K73n1o7A3gOSEscO9H2C4JA45yhdHz7vwDSNKscQ2KEzExlRZzn5RkvJUn+lpAKSzFRaCQUiQqAUJS3u7t+GZkFszDeO+bNPzr07L5yvizIFaVfBu0lSIwYiMFZQEWsZ6r1rN4AMY2hUmaY95OuUQmikOdmBHOqr2nIVoVFsQwpNbBvUQJgAJclKJCAJsdWeuaCpn17Nz6f1pMHJkydPk1aT88eTySSIA+Y2BHb08LN+wLptM5iPDo/eiByMiAg7asuADDNyIABEYAYUFIQsdEGgtgN4Nk4JfS/fvg26malKNvTozTl0cGA4BPl6dwFQ6FhPzaDFbBcJqipzV3169GJhdFaWyT1m55xzZiYSzSR3tA78M2yUXcbkJOARimYEuh56WNte5DAWPt3bJ77niRv3Hus7Gwzaqp3lXkfodVaT+XMyk84/pQO3G+Fc69e99mwh8psLemNDQLXckdmB1X4WILIBZgjtqHVcMLP5QnMzLHpDNkZVimLNMr67v26b+O2337Vte9fevvruTVnW727uYpTJZHJ9/dox/Nt/+7++eHZ2NptKDJ6zg6QCADkWkZQUqWA3Kb0HLhXYiG9Xq7S8Xyzvbxa3InJz++7C19fX16/efre4u3GOZ/NJXZfL5a1nrMsqmiKiI/7FL35RVdWj59XTp08RMYbQtq2ZrO/vkqOzSY3MZ7OzZ08en8+nZ7MpAS7oyhC89wYIQEYYkyE7Y4be5QWRCREQDQBx97mfIN8pTnGKU5ziBxWHciLNH09r927JgAWzldWZc+7lN5ZSmVKh5gtfJDFf4GRCIoBknk3JmHlSFimCJIAyJ3S9vRUoIH2I7d2Qth5juY51xB0FVHRApB4QTD+sC+sIPBvhE3gArOZs8gPjD1OZH/+6IzRvI+UKGLF846w3q/NRXxqKnQ5nZ9uQQjRIYA6oU7HQLJSpRqaOCU2RomBsZcl6X3lGblNKjKUKtLFl04IqYEZgIkIUA1FNYkE1bZRdUQclDBscFra7m0Ynn1sCN3bcOHS2oZDlkSa1L4IiK0pSUDFpHCizKCRP5BhNFVRDaEvvhWG5CsBUiMQYDbEqSwVTzQbWhNSBFkCEo4Nzl9raeRwd79Q3bxEMXBxQ1yeIua0tG2H3f2VEw47Z6/zuO0VWRaRRTyAA4NE+ww4u4bg6seP6Dq47fIAjyG4R6SF+2kbFoorohi/Cxuyhf4i5ZBe0853rZE4cvM+X7/tOq6GmdPuTwxWeO5d88LXQPR2UQ++NQ3q/eNjyYUyQDu2R/Z90B/ix9nh+MNLYvHG0J1Q3KziIsTNXdyzG0Sgmc1wFEXLOV2VcNkjArvLGLq0nk1nmnlU1tY1IMo2ld56pWS3L0scYS19OJpMITEwBy8ZSUFOukYoomlSKsiBAR+ZIPaW6cLFB06gW0FLp/LpZrREZkAg8F7n9m9jEIrjYSqIYncycc6ZNXuBpQL0viZyICHjw02DFWgsRCYX3zrdJzayoCgAwVu+9SD+iOhla7m+y7DyFE+Q7xSlOcYpT/NCiU3jrMs9hOZ8IoSrKlbB3NJ9dKOAv/uTPc5OJ89OcAYTAqvrr3/yDSbq9vl0sFvPpxV/8q79IUUrvk1cCpCyOh8DAQ1cMWld8OM6LxlngJqN5H+SDP9Sta4z3Dia7B53N9jdTGGWERxDtCB+8D/whvve6DvqDHblFOFB/2yzfGHKAI+oefFZnIWcmBIgGpposGQBzQQCilkSyNgSh3d/dUYLULqR956n12Dgv04r9ZBJjnE9riYnIOeCUEpLLLZzWyz12nhBb9Zw4pqMACLMBelfpCoBAaGMzNADArCOCgITc1Sl2ZYESg0lACQSi1pq1AIlIwRKTLx2a0HRanc3Ozudnga+8KxNwjHH55pW5ydNyggY02JjlM8DDiwI70iC7Jm+wNby7n3sNyy1Yno1OABRIu3uSS9GIULNhQeZAbfuWDQWBwynmBwrblCMTj63bbc8/s3OZ2/iJd9q21Me42e+gNfnOhBqDQEQEzDPfel1+TSllwjmlkCyRYkpJ80M0o4EIRYR9GVI4Ok0OzOtMo6Een38HbD8NbPcRd02zumPuh4hguRx3c+jOlu/AogDmM0F02bFjp8g871Z7pwboh8u+v+JI1ROsP7G+3VqBjBAJ2KwEZFFKCGAkhuuQVk2U1N7cLhAotunt27cO6e7ujoh8mT79+Jkpo1qMMaW0Wjl2RAzkmMB5XwZNMUFMcSXK7L+9bZt1aEJ8/e6O2d0v1zFGX7BIAlTVNHOGEAIJFBzColkvY0wENJ/Ory6vVOXTjz41i4Q6nZVq8Ww2DbF5NHUkK1Oa1TWAK8rqo2fP2dd1PTXAajqr5xe+rMwVjsigcs6llADUkLJmbErCzHnGEORa4mFJZXc8nCDfKU5xilOc4geH9+BAypQNG4hBmkTo5mfnQeDibF5VuF4rMwECM4jGxeLdF1/8BkG//t3X12+ury6f/cW/+ouceuQ0rvvHFUxzt47mFGoX+ny4et4RYPMwmWbHwB7sVXjqgKnG3gkA1teJdaaFsGfohwezugMw8p8e7+FeOvoWR/dny6oLAMgAexfmjQWfqnMO1ABJcFPeaUbMJaCJNtlxkQnYBGQhoOvl62Z5Pa+h9lYWblLx7OJRjLF21bJdVkVlBjGksnQxCqCZiZEionMFoqV2/9KGuzSWKzQY6VIOY4YAjIARiYAhk8qmFhHVVMO6MVPARJCAEqAwKjOoUeWp8E4hlc5VVVVPJ2DTqLYOMejyZtm6cvbo6plzhYj0d8+OwYNjP2+d/+hXyl5/IyZWen5s21eNxJAMh6P3eh450ScyVLABPuWbs9F/HBL/kZ86sTOTTdkkbr57yIIcMUMWog3u6t0Ad1DfjmLK9grOLiNt1rHvXd+eqqrG2AoIsbVhDaAiUVU7R4ds+z4qWO33c3RS7DbyGeXbixulzQPtfPt72Fn9GRd1968K2T2oEVj2PbF9x7+RohT1b+GMIWW8ljHcVaPcn8nDgbbZ7xHs7OsWQWyMSImIHfricVSTZBFAjZLium2XqyBib9++laTr1erb3/++KkpVravioig/efFEFdvmPiVdLBZ5SrLzYuycj+qAnAjGKO8iM+O7FpbrGNbNzfLeO3fz7jqFxiQVnjzjbFKfX8xj06iHQBZW9839bWitKEpnSGKF85989CLJejorzs+rGBvR1sDX61ZDa4ZPHz9BKnw9ffzkRRScnl25oqSiigkMeR1T6UuNGpICkC88ADBjURQpxewdYmZEQEiIhGqqADs1wHZi+U5xilOc4hQ/ilAVcOxqzwsUMEAEx0CMSQCZ2hjL0idVJiTCGFZ1XQMmkaSazISZVbPRFzI5kei9IyQkSIKkm/a2oQwtgQIAUq/bnuVStqqbDkGCsb4LguhhZNWl0UYHUZPZNhtDx1qDjvQKWt9vtsl9Idu0HYKeRzHDfpaMRxqidHD/QzhwmVv6nFkT0qhXAszNQiKSVfHzFiLSaXWKksMosVOSBGDmlJIITaez1XqBiJIaLoAJU3OHdC8SnGsKDiqJSg+W1MDixGMVWim4SknMkJljDDC0rQEqkEbpOrJ6mUNA29VyVYGhMYl2b1T3TdNMonWCLiYEipbQ1HFSTQCWpGVSBImxcVwQGGhiKJEZySETEJpxaIMv6uvFopqcr9pgIIjGzBmQOCR03Jd24qGRhvutYt2Htuk87HoT+1JMItKoiAhMYgJMRgiE44ZMZiaDlGI2ps7GDGT9qNut5t0aYPvM1YD3BoJol5MclSjnT0SEyOVRRMQb2Ea0U3w7XPJwlH6k7d4iJurgTVfwaezQDFUlj9vsxpGd2fcP0ROPuJG47JEqESEOgqvUI7ERUsLdOYgHfDe7PetWCfFuFUAvpWPQ1yHnUd5NNzPLrKaBqRlkz8i+qnNAf/n8gQCA0A3DO+uVqqqY0gbyb8nYdpcPQkRMnGcuOlyvm/l8HkJwzjnnUgr3ARBdUquns+t3t6JGXIawTClVVXV7cx3b+7N5uVren8+nmprSOU+RfQHSoBhYzO6CgKzGCVzBk/v7ZeHLINJGgGgKRbJlUFG0Vte+sNXyrip9XZYphsJNUKIn1BjIkwNjs0nJ3nHt2YGWDsmCAynIVGOSFZKaplZgUk+iaFAsi4K4TErApRq1CcnM2Bk6KspWreSOx+6NMUEkOSJTRUMmQkCELHZLRJtlviFOkO8UpzjFKU7xAw0ckglFAEegAIUDTQG4ztVCUXPqBMAUQrxdvF2tF9dvX/1v/+5vEbRgN6vPY2q//PKLlOCTjz/1kxIAigJD62LUICEr/ueD6ajfZ7SqjXvwxvbaacbSjnsY4FA1po7q8UZ+etDxYNvqobiVHI9N0o/g4xG465PaoxvvFgVuW7H3jtW9qv4HqNcg7oHYDEF3DeGpr+WDMSDJFlWqKjERETlar5cpJe99zoYcMxOJ+NVqraZV5RDo9vrl8u4NWtMs37Glq7PZkyfTSenO55PSMyGEpoc6bJC5BrLOtpt0IxMJBDZcJg7Iufs9E3YdotABPWWuDwgAqW+EM4mtqUZJJlFS0BiSRBEpVJBMVaKEqi68JyZf1yWqTafTup4WRTE/u/juzfXN3fL6fvG///v/MJmenV89nZ5d1bNH/01ZDqpGZOPlAN3UWz70gGyf/cNRg9Yx/J/bEnNt5/5gyNL93FdX2h7gzCYNsN9YuEH+Y9xicEix89CqB77X0e4YyBx9RbMxnZnFKBmGITnmjb/IZFLVdanqy7L03qMRER/v6jywjrM98rulmS2m0agv73xIt/OBW3HoY+o8EoaHOKxkbNOnAGwmA1/dD3/bsHbWn51l6I9F4YaR0NO3YmZs1hnNgeRx2e+HXFGRd55QVYOkmGQVbbVa3K2WMciXX3+Vkqrqq1evPJMveFr6q0cXv/jZPy8L/4uffV44Tro8v7iMAb799uXbN+8YIKWIRt7XgMXb6/sYFl9/9e1q2d7fN//w5VfO8d39bUrN/GzSNovz+WQ2n7z4+E9YYTatLYkH55jbtr2+vlXzHz/96Kye/+Vf/iUzTiaTq8eP2nbtSl43wZeQQlN6/8t/9itEnPG5L+umCWfzC0MydFU5U4MooMRAHskBUveaUAHtBG3MBBWQIFuk9A4nisb9RD4QJ8h3ilOc4hSn+MEHASgjmYonBhUkG4ykO18oImTKgKEsahHxjmazGSK0bZMsOVcAWlVh24IqSDJfOCAmyiv3uq0tueuCBdvSI9v54kN83dFE8HBqeIz022U54LjD3kGPhAcKVLf92w98/n2LW3dOb+zofbwTcuP95Yhz7qimAKTqUkqDFCOCmoGqMBcSxDOQhsrBna003FQeBBpNa8e+qgoEMRBEF1NULTqEYGBoACigBtYruGbrP+6sQLazrm4UWBZLAbOMCqj3XgfRpACIjAiGQKAI5phM1FAEEkE0jAyRWC2sXOmcQySsKl8URUyt96VGRfRtkyTR9LwUcMnwbH4Zgy6xuXxWkGMA9Z5Xy8DsBy5mG/zgB4K9Y5iB+9rUEVIaTOv2VCIty7nkQj9UMKRMGpFtmzHgId+FoZ9MVQG2TBpybyfsuyDsXdT+/DpmSrE/rXYKI7dVhUxVeyQ4iLWI2Zb5xI5i5wfPETuu6onHy0Hfv0gGsKXz2d+0TIEm2POj3/6Bdm6ygRl2HBpAp0KLqpgrb7ulHBUA7MqtwQxi6pbSKBv0mZEjAFitVkTUBnXOKykAFL66v4WkbOYNAJHNBFQcG2jwWIABSONJUrvStEzg6pmLYcVUpdC0bWtm3heAGMXIlTGtkpFS0aQQDTmuEKliSSC1UyggScNUI1pIIWlB7JqkhTkB3yp6AEdOUnAsvdiprypYt0uChFYQOUlmUrQh4HxaWh2pCDztGhoTqAKzQwNQycqbTNkLhAzBoLud0JvWZM+VfDPzwmOvLmsnyHeKU5ziFKf40eE9AAIzAmSEWV3chSjiHBN4UIGM2XLRJaGrqvpf/+u/khjO5/OqnBC5y8tLEQsSvvjNvapOprWIzGYTQisK12tDAmQtDO3xCXWwcqi3ypmSZqs1gy2JlG2piZ2qtlFSNiAh3bvMvUY72/aI30F6NsZjuNFBgQ3E+l59eh8C7RSPgtjDrgB7YPj4UwY0NUkicZysqyoRISiCJom5oC6lhKgak0Dz7dsvSxdBFzVL7ezpi8vYrC/ms7quQA2Bo5ghZsF9gCyQjgrAQKqqvfo8du5xGWr0LnwbZGKDVxYZGmo/NBQRgJkzbjEwNQEFU5MEGlSCSasSwMRxQgNhcezIERp0Z2Xs3UQRCjd1zovht69ufv/dzapZp9i0MbVpvVgsZheXZhZCIIbuXGE4Hxi6UbeBFj6AiPYenzGgHlB8weyGCLhb4gp7iil5ajCi9CWgO758ByVDO9f3jSG67SyyHNRiGYob90scHx6Zx9xNzIwG2IPEzBnBQld3mnJZpoiA4mDXcehwDyxt0DEaZ29GyAOY8MCa1K7vy65YLmbYZmlg+fakPrviw63ChA5+9P+hARHamBZmM9ORwqTzRSZIEVFFRNUIzbCsZ8y8atYOdL1e393d3d/fLxu/Wq3Wq5VICiEwWl1XVxc/YYRnTx6BpdmkePH8cdssp9OSiFSTpFBWJXvvy6JE//zFx6rw1ZcvX79+97uvvgbju8W6aQKz+9XPP0opMVPU6Eperu8RYX4xz2MqGZXsi9pP65kpfGpYKZ6dzT/95MnZWaUaLh5NywJjan/y2UchCvni7PzS0J+fP1O1wBdcFFiqr8+ysSQZIFnpC9uUuVoWYkkMqAYGRrkPFshyxSznZ7WZsFm0zE5W7Kc4xSlOcYofQ+Agot7XO0ki503t/KxYvlmpqCuqVdsCgCNfFOwcWLowmMew+qv/4X/KZmLTqg5tfPToMgV5+/btci0xxuvrd4j22aefVFUBQGYb+TvLso1DKVNPkR2USt/+dYsu29dv2KvL2vHQ21H8xINg7PhRdg7XIcDe2uthB3n7EPB2MFc+9qeRr/3GsRoOmJJtFrPNkBBEJMbIzEVRsEMRUYlDmptSyj+IRMboKFhaLd992+B6VkNNyRt+dPmI4FFRFMwMRClp0zTkPFCCLuHO5WlkgAZInQK/9rbRCIiZ3AGwXO/HPXrpJC5RERBUhiv37MxMAVXV+kLfkFqUoKmVtEYNCIJgBlrVRGjA6oAAQBGrcnZ+/sSRDyEhuNC0v/7yq7d3d4v7u7he3C2WCW16f/fCLGo006qatI1swS2EB1Qix89oCwNsG3BT73bX0X2Ag41ah+X6sWl4EPXt2B7g4FyXt6JebWUMBXsPxsOM3AODLbeZjZ3xHhi6Y65+v9x6jI1TSvlU2YHzubnUCIAdeu9zHQERfSD1vcMoIrINaz1GO4fevOtGqO/geY5fSvus3fbk2roz/TmYYueWbpT7CQeXztE7ofPls60WXsNREXvH0XbOfkD5G0SM7ESEiZkASFzhVSGrU96/fQfQLu9XNzfv3t0tfv/1a1UNzYqInj6+Kgo3n/jPP/tULf7s88/AYlUV3rvQ1gAQY0ysMVqbVgYMVDqPH714LKa/+e0Xbdv+7qsvwdD7uvDVbHb20c+ehBgvnzwuy3Id4+u3b9oYmBnIIWJKikSTelLVtap+/MlHZw6vHs/AQogrNSoK5zwV5fTTT3/StMmoqGfniCU5X7I3nLFzLEpcKgiqmQigEjkzNBAyUBPoHjkCAWZXGUACBiPO5F53X3VY0tOsf3SCfKc4xSlOcYofSWwKAa2TxEDFiWfHQJLAzHkwRTBNCVUxhAhgMdjtu+WkLhEjGILAer2u6ykyrZfL+Xy+khUzmlpKWte5+g7HGXP3763iKLWCQbgCkca1iwO42kdo+8nfkJYJ4NEM1bZqVvexH+IOzHs46ezw3nshHx5hJmGvBmyfJDlqYT/aw4OwM2MCMxDRiGSADtGhde0uiJhr6pzzqpZSYhdRFyrN2cTCurFGlDU1aeI+z6AiRSVGEYuiBTvktSmIEZgDcGCoiqq5sKqzDSCTbAU46H9AliMZuM1OugPNpO+SNDPLuFQli04mMAVQkKQqCIlQiIzBCAUJLEmAWNCEHAkAmROj1TLNJpNmHau6mkxnRbXAlazau8oVSc0Qz84u6umkCck518t1AhiNkQNsV/AeHF07AGAYIvsrGrhxyhvIt/1npgDa61xCZn/GBPjmKMd476G77P1eIQO+xYcXIHas+Q4SgHvfVdiwuxs2MtvEJ0vZOlw0qaqZAPCGTf3+mreIGxfFfdi5cw47U69vv9x7geCxxTM9APiPTHCzwyRkZgi7HkvIhZ2g3arHpgs0jy0xRMMYFdAhoqiScBtDUbD3BXHtnBN1cLdKwtOa0fheuVmvUFtISQM5TMRIlhCBkWKMrvBiYEhFPRcIMaCvz9y9hZiSYJt0MnOq6/l00jSNdwbQpuZObY4EAOq9j0kkAKgXw2bd1HWdUvKeNUmKa1CZzWbr+zdljU0TfEGqPiWt63lMcnu7Zl9fnD1OwOwqV1SI7BXI1NBQDdQcUkJl8nl6diUh/UKK9kieiMgcIhMwAPVLHtDRv6ZAp8LOU5ziFKc4xY8hUHMWa9u5CRKBCJMTg7rywWKIK3VA5AjAFJyD2WxaFKBp9ujRVQrBeSpLBCBJamDn5+fz+fObm9u//dt/hwh/8zd//WQy0agACGSI1C9X20770EE8c5A82W/heziTPWCccKgMco8qPLq3Lnu1caZ9OMmDvVRxGy0c7hjEI7npB1o+4B6UzXd6+HpPoViMETp1RGBGIgRwRFTXdWjbxbt3i7uX68Vv2ezj55e1e3oxmTyaTS0mNAzrSM6byEqir6uz+Xky9X6pipTyLp1CAYIgZiZogqgECkRgkkvXxsIzuDnVrsa4rzhU6D3Q1dRMUgwpJZGEFk0DQQJLDMpkjs2RI7LJbBrV6skMXA2unEwu2sYWN6v7u5tX313f3/1GiL9+/ep6eXfXrLm9/u71KwH7+PPPs3FABiG9gP7ODTfEDymjHcDeQ2sGu5AvFwPigzs1wHxPgEUkc3pdjZ9aJv2GOdWRfr0s5FaPHB5YaNj8gEhdj11nk8DMWS8EcXdijg8KeyxfD282sjfMjEjMzM4RkarE2AYJlKBpGtHUhjbGSKCIlOU5de8Vgdv1zztqnN3GBgeVVO04iN0ByR8G+TIXt9WyiHtLA9vzl8fodwT5OlSMyGKGaNmpYnTP84wApCr37BmwKt4vV0lW1+8WL19+41zx23/8x5SSqK3XzeMnT56dTZ48efz5Z5+Vhb+6OPeOUmwJLIQQmpUviqZpXOFVKSRFxJvvrq+v78piFhIi15OZu7m5JaLXb95enNf/41/95aSefPLpx2ezM0KqqyUAvn5z2zRJqVK4dr64uryq6poQJa4Q5Pbm9fr2XQzr5s6jW1xcXH724vlnH/8sRayqufc1gCuqiRgrghFHVV9WMcYZAagomEstpOR8CaaOOIgiEXKJRORyXQCYvcvSUGKmoKTcDw4H3fRQA0RisM4C5QT5TnGKU5ziFD/kECBGAEhdEoFOAQzIqPAgbLFGfDb3t4tlWczMnKW8GWgLgBBjzuNkdlauVy2IcwypXZdl+bsvf/3N9d1isXjybHp3d8fO6opTyrbsmDRrwICKJklEhOY6X4MsW9ARGlum24q5Sg0d3qsCAjtXGKAI5v2p7eTZ/Yr7RrXv4Gr7dtK2+WFHbnE7Yx8ySLERPoON4t7hlPCAJseo2m97W9o91qAFOODG8SUQbQrG+m6ujEgRuz+xAQAykkMLAEDokDxyLeyiqIIRWsGoqSUL94tbbZbt26/Py7ufv5iY2XRGReFUg7IzFlVFx2qJyE25RikgFR5co0ZEziFaEo0krSNARhUc4JMZalYsJM6Ak7F31dNkpr50IQRiMlMTBTMNkQgSSkqpbZYxNKaBQJCMWb0DkAQmBFYWvm3XT6+e2n0qmZxy4co317fr63UC9/r6rkn45mZxv45J6Zvr2yR6v0wlTLiYEawA16q3VTllxJiIsEyaiBN7VVAiR1iYEqAM+OyAueU2TrAOvWIWMs3jWwQATckEAc3EOu0cJjKUrkjNHKAXZDOIZh5ToCSsAIbALAhgjNjxo51ROA5Ib0y7abe8IqO1FsUxDdatCJh06vaIBIZoSmDaoUoCIkQDBCVER2AGjJAwWz166iEMZi9LVOqEEkdzDIEIkZq2bQuu4tomk5kmRTVvTAoOHYKRAho5X3jvREwFBUwxAAcgMRPE0rQkrAAAIBBQrt91WIGJqXbrCFvTZFzsStBbffQPqJ+/AxLuazGzyV7+puNRnULnRZHtKHJvoaoaUe58NkKnqt2BEBAhd6NBT6pTllPq5qwZWQjJewYEs6TQGgojOuckaRY1UcUW1AkAACAASURBVM0CMPjyJkzqetXg29+/9IzX129Wy3vAdHd7E1N4djVJoa3r+uLRWeWLi0d1VVWTqauLipkkQYzE5KmYLVe3VXVu5N5cL8DRq+tbMcUmNk3TpsVytVqldUrxXbxu16u/+V/+52fn55ez2byurjxOLIDBGj+1FH05CfGm9m3t0qTCePcFtgyozNy27cX5eV2/uF+tz8/PHT2qqmo6O291wpMyFRX4AoBaoF5BGokwJczGEgaGhMJIjpMZFCCYEBRzDachpX41QSb96M1MqZglAFVT57rWx5SSSqYBD2C+E+Q7xSlOcYpT/GgCN1ksEeWWiJ6NyrYH3W915cygrkqHsFq2nmsA/M//6bf/96//S13XP/3851eXT+q6jgpiSkgmZmYigy+SQwKNXffZKDkjxJzBQaer1sMqgirTP6IIQIq2Y34wsEaASgZKfwQD9O9vFP9hu0XAbeOEBw6Nf8zzzGWKRIgECqZsApZSDEXtHISbt982izfeYmwXvvZPHn8EAHVdEdG6WYJhDA2RQ0RHDp0HYxWUJKLSFVChoamqYk/1OC56CoYNhIEVVRQQMae3ZtZZahDEGGNqO9oKlMCSJjNc3F+rakrBtHWEwEoAjpABkNkhA1pV1cxMwNOLmSG3QZPiah3f3d0tW/n6mzcJaLGMIWpQ/OabV8isAokM0HzhnXMApEkQsa7r0EKnmgjfT6TnARC4qTruIxskmln+9cB43q6BhNGHuepvaN6j3q/8gNrtIVnOQ62ho0pI3GXURwVye9eoHa7tSnjRQDvjkazSBB3ThZpfIuBELLQRoRURMHGOitKXpUcsZrOZL9hUVHloJOwuQQe2ELf1PHfVQT9ErvMY43e4abafZuOvb+qT+4rNXYeM0RwetFLxQBE2IapzLjv55YZAxExKFcSAwOwwtDGEZKZt06xXi+s3b969u2bGv/9//x/vGTSVpZcUXzx7ynj2+PHjn//0J865ssjduZZSWscEgIKWTFJIxaRWkJubd3eLezH85ssv103TygoRHbr1utWkbROvX11rTP/tv/jvry5mjmHd3C1j0yZRS2V8VNfV3V2oqyJAzMo7q9Xq7i4yU13XRFSW1eXl1eVj9+TJE7SZcwV5r0AKiOw6xdrN8sOuqQ1kKajRE8mGov2wNNUEAID8vpfkg+XNeLJiP8UpTnGKU/xo4N74Z2YWRLEGYNARp04pWxHAMQEagAPiMiZRxXpyocYhmiEBcVIDAsccoyGSL8AMUoIkYgptSN45sIzqUBG4Ezo3SQaomBf8c9OfIbIHBFNIkhHpsBbfZU6DiRkaIaJ+8IW/t3Hu2JYPfPj+zQweRnoPA7z3OgcePAEDso57MQRFC6qJLJzXjqDxHJe4jOkOtZ2XiY0sOUQEqQwIzUABgUwVCYERkczUTI1MTZxz1MF1ZDTLXnzZogzIOraLAJSADDI+MAA1MQNBBCYkA+0ttQkI1QKqJqmcE4komlRFoyZNIK4uk8j/x9679UqSZedh67Z3ROTtXKqqq7u6OT0Xcsjh8CJLpkURNiAIliFfYFvmg2EDBggbfhD8B/wb/B/8IugvCDAMGCb4ZpiwSFlqWKMhp3tmuqarq+pc8hoRe6+1/LAj8+Q5ec7p6hkIMNy5Zh5OZ+U1Ykfm+va3vu+LLMCMZggkWG/WOU4iEC83y7ppXEYQsWYJTZd7J+48K7gSBjASwr5vq5qGoHN3M+37liXeynZDB6dDhdsjIXv3XV83bo23ph+ddhTcPafMnZnvUMH7oOLeTLxDpHfrPSMc2rHsbDD3TF9uEgXMDGHgAIsNz62HewGfBIAEbrf4bgIDZCIiMEuqTBEhW3I3ImJC7PtcQO9msyYi1bw7GGZ5G+6yd/D3jtUh5HsE6R1GwnzlpXrLl1Vt/2CWWHi4FSNREKkhIqARgtmgUXaAQgACb4MlB8w5RAe4qwgNKfBAxIQk7qgg7qCqIVTOCILCoQl922VhD4K5b+tIqr0Qd+2GwAkwxhhlWDSRGzPT3AOCIoYqgrvqwKwjAoNb35lqpdptNlCpZWtzp71OqjGue9qkSVV7mxECClI1agl5FMAdc0dEMRiYK9nJdNy26xBC13VEQhQkBMLoUEWJTI0Z+87Eazs07I6A5WcF7s5Oox3uet3e0dg69zA/9tXnX+2hdYR8xzrWsY51rG9YuQOCiKgBkQCAGoDZ1mSDALzruipG9zLLB11yc33y5Ozv/OEf9X3/4Ycfdl2XVd+8vWrbVkSqqprNpqWrJGIUAN/mLNPw2zs4FTiqmhdIZwbFwc6VMZQb1MAdhICwDGPpgPccEJkKlPqadn8P3f5uaV2/zKvc2cu+M655C87d71Wz61xuOQHucuHh9lRqeQ/qBNu8AbIMYJg37N3y7fLq6otJTZHS8zMZSXj/2WlgHtXjlBTczACRmYVIHA0wA7iDObiLIzu7Iwigl/g4YL4JwNAdUWMwuLU6UWBAILUMBopmxAAIXb9JqQcwVUUHy3k5n2tKllpEl0BNQ3WYhIjCuNlsQLGu6yrUiDhuJuC0Xq9ffjk3s5989jlI/PLt1cXlSjF+9rOXyM18sUkJqhiqqg6BiWg0rceTAJgmk8nZ2RlCrOsaXVrVnZXmPtF3x5PzDvS6t608hBDMoYgqiUhEHAabyntPNhFt+UZQcBoMHm+4jn2AB9shRjiIttsTs92No7zJitg9D95Syllx49njG3fJECUlnKDEKqIVlO+O7gScfaD9iAic3NWyu6KZx1jPJlMWms+v1DrL3WJ5bWbL1Tz3vcRYcLg5upWEui0pt+dS63ijVlW/BQ/usG332m8eGv/uo9m7D9Qbf87945Zzvv2iDGV4FGA3XVo8XnbHD32IVSzXNyJ6dmZ2BCIiFo4VIi6Wy67V1Wr16vXbruuurq6vr68B4Kc/+lcAMJ2Ombmu49/+t/9mSumDD56fnZ1FodFohIgppTJ8mhMCcMpoyOtN2y3X89X8ejFHh08//dRTBoWrNxfns5MP3ns+Oz8Lz9//4Q9/KIB/9r//6ZtXX0SCJqL7ZjIOxKZAILFdrVe5n6+Wb3/0L7uu0z5tVsuqqp4/e1LH6ju/+Vunp6chVHVdqxUBccimzWjkGMtKUyAEBmZiztkQAWkX3Gq73bvt16Rt81oQBtPX4eIoFq8AZA983x46st67U4N4hHzHOtaxjnWsb0bd6VhFpOsBXYZdagMHJwIkLAqWlDoRcuA+dQaZg4Cktk9l/5aD9H0fY+y6rssJhRVAs4mQIwQGF7asBe7ZNo9qO7nGWFLFtwN+DpjTMHZqWsZNC3AyL0yREwIOYravj/ceIvZ2PqJ3gRZ8DRz4lbjxXl7xnU3q7975Ue8ZNiRwBDJwI1DMa7d1Q2mRlmpZGooCAbFmDRU4LzXlrOBG7qguRCRCOiS2qbuWNDkkBIWBtSNHsOEVzRllp2ECMAQEBEYebETI2QrWMFSPUQDVDMGzZ0VQRjf0WgjACI3MPKk6OgG5mTk6EQqi5EyMsd2sMo6S6TqxK21y1XsGqjhOSerQo3pHxKOmsZQt5db66ews+aC0IuK+700dOW4ZBiy2ongQmfhIPAPcZ46yj8p2uruSWlluuU94WmR6hFhy2AYm3NAfXc/3/71PCX7lmnwk++6OZQsNMfIO6AS+S43wnW6NBJwcjIg0ZTNgksACAIiOnlx7ByNgdTXLSL7FxoxIQ6imE6C64Z24PkNQcLyd+f7uV9/jdzgclH30qQj2t2LcGNx2N/pNLiIgQnFo2TqTGiEQEhAik4g5ERJynbs1cgQipIAkTqyqFbuqsqun3GpLYIGdwEZ1FBFmLlPKqkpEXUvAlJxiVXlWcGeJCJxSi+aWNSA3QXK7yV0biE/ihDpHdHaqqqZt296SiLTaNaDgPqqrrqvavotqYGuwLgjmiIG9aZq+Te7cdw6IFQSJkTgwiyBIjH1Sd7ByuZGie9Fk83aPav8oO+xoVdo/I9u1x9vlTLsbv3Lb5RFm/gj5jnWsYx3rWN+I2tv5LywfQ6/tGhxBFVJSQxVhCeCuSIbkby9epX6jmn7yVz9iotPT2Xc+/vWc88nsJGlPxDnnl6++IKLnz5+PRiNVC9KoQUqQMzB54ecQwAzc3RVsRyaQkQMUBZAp9FI20It9uW9jG0qoQ3nvCs5A9s6o7yGI9UuMTT7SQ+8s+O/24njrfd4h+u6IfQ4DGPw+x8972cJdabF1BHM3dANvQVvIG8PuvfNxHWzaSB0gENQVK/ceUxBmZaYKIbgjAmVN6FxOjO/pX5iDu7kroBEwoIO5mTGHHdHnaIClgWZVHU4/kVl2V9XU567ve/Pctq2mngBy6hGAcXAWjezMwIKIGOsmZ4uhYapVcTHvwe3t2/VCrdd8Mc9AsFzrsnX1tOnRu9aBg1REFEWyGhJoLe+9eO6eTk/P62pEWDMzl7Fk2Ic9tJsOewT1wZ1s7pvcEdwt1N3kZFnqQ1NraGa4XbrF7wVLdB84YrE+4i3+KKJW289nvyX5e5jr2L29okO7JfnbvjQhFjZWt+OKu2zxYnuyC+sbXn348rBCuu3sK61gWaIhoQ6cmRkQwIgIwC7ffomky9V1zq0EnEw/qIIwIxGZWc65CEdxkGnR9iXuMRrdyzX8Fb4DbwOD/VN56P17m0SFrbJv+ww2wEVys8GY5PbWAGG5TxEFMgVDMoSu7c3TxcUlkVwvF5cX1wb65ZdfAkCf2pyzmn33Ox+b5dlsNh6PQwinpyeT2bQoYNfr9Wx22ve56zqmsFpvEo1Tv3779i0yvn79KqUua7+czwHtfHayWS4E6dsf/UCInpydzmazrocns1hVDQt1vdajJ+99WBHzogW7XMyvX1UB1ssLtd41n53PEDF1mZCJ5Pz8aRWb8Xh2MjtDCRwikaijGhBK2wMNu3gYohAxICJySmk7V2xDTMU9CR97gm+iveM5nIFH1Jtwn3XzYSbHEfId61jHOtaxvknAb9v6lemwTQcAnlLqUgtoVRXNGEnrJojA69evX7/5wrT7X/7pP83a//Ef/8OPP34CYHVdq9tytbi8vvzxj/4fdc85iwgRj0YNQBnYLLNeheVzd8jZNPsO8hGXWTF3Nwe1/i0ihhAoBqIBcpSRMSwhu06IqA6IQPhYpBh8NcXxVaDO8T6k90DPQfvx7rd9NR6Vf22N2e9BffuJ8wefBfdfq/QzhZEzJAU1AHd1VDQFS6apCvD02XtVgNkkjqKgKWg2brFCcCElpggumhI41lVTwuH23gm5O2Q0z2YKmLkQYgXVANswfaflbCOBqqg6lF6YgID6Pmvuum6dc581rVcr7ZMQI2IQqTkgFbCnxGUEjJjZnbNCSrlr7fXbuWa+uLh6tTAze/X6GiUu227TpWS26XoiGo1GgRDNJk2VSRGli/T8+XNHm508CaHxIlIkzGb7H7DM6A0apIdh3l1AeEC47Z39fUP/AfUVrECAdINihrHSwSwEDYbxzq/GLQ9LT2/opjJAC3ufovxTsZKhvQ9ISLbtre9o+WhrTFo0YnYDlQ2IkclhsPSRIDVQzpkIUk7X89fgeb2Zp9zGOjz3J0IRAETETFQL2ByAwVb3OGRV3Ia78JVB83eQsD/ACh6C+T2hXsmNwB1o34+b2aFut+1z7rsJ72Xx7dxEy8cjJGZGiH3fI3Lbp9Tr55+/IqIvvvji81/8QgK9efNGhGIMo3ENAL/xgx+6+/P3n7333ntElHOOVdV1CRG1LBFkR8nuXbK5r9bL1S9efcGAP//ZT3O/ZoS+ay3lpz/4/uz86cnJyW/99g8ArGmapmnQ0qbr161WVTg9ewJUNZMnVVW1a+1X15/++F8wrC3PGbrxuHry8e/X9Wg6mc1mp0Gak+kZS52TMwd1BCAkJnBgEhEzKx/czB0wa8mc0O03lcFdWtW2X3+3xKxFbrAPuR/Sst655c62yP7tPoQ5HOtYxzrWsY71DauhjaPW3R2TQw8OSEzMRMwU3M2NTblvsc+MWAtNyXIzHtW19GrX130VJEbJ2arAgpRNEcuQFoiAE7k7GkKJyDUruWghyKBf4qLfoOzm+ZUjAzcMY6FGffApgG0egyLQtjcgh0esLv3Rf/3KTvprPxBvGuDDLvO2e+c97+txt8j9Fvaw77n7WiWZDRQG5KBmpmZOjBQ2fd94DXEM7l27dpqpEgBazoFjYHRMzKC5A7BC7CAQbkkdJ3Yro2oBwBF9YGOppAk4ICAYACOUwDF1dwRCRMAEbqqJ0R1B0cF6zR2FEEiqEMBLtz1Yu5QGO1Q1EqhF0wDsOa/7TNljrKqUUqxzNgcyJMj9xhBy39d1BCLwzKyGmcAyVBQCAACKmSCyqisp4K5ND+VY7mYdDw/1vZQaAJQQtdukMxUFLG5hzG2Obo+FAyyxCAWj2Y3t4yDqY+Y7mGR75dJhqOO9E48EaNuwvmEx7tUdG0wgvPflyufwIbEADdQK1UzldR0ZwD1rLvCNoLfUEhBhct8QO7Fq3yKQSHlZCyG4V+0mF4IMkXeiOL/xdtyn+IqqC9/l4v3KC/kQwD9krmNm++GchGzmd3iqgk93qRDDx9lXUbIAkQNkoxDEADnEYt+KiJCThBjQ2XJwDyZquWB1lkgc2radTCbLzRoALDuHuFitp5MZknQph6bJq1VRQAshWNYuMSElZXDddFwHAOg1A+G4rnMQ25CxiLB6btur8Wg6iuC+Cn5FtvF+iWwRg6kFGo+np12Xqmba9pCyzk7qPiFSBRxcXdWRuGgCECR7j5bLflnhb2Ew5rm9uTV8Vz40T0slyGS7F7NN4HgHvPf4LUfId6xjHetYx/oGFRIVlEEEiEiy6fueI53PRmYgIqOmWq36Tz/9zN3bzgJPOof/+r/67zXlJ0+erVcXb998/o//yT8xs//kP/9Pn7//4o//4X+BiH3WrutiqD0XPY86IlWUkgqSmQNgXQeswQwQoe9LHLa7K4D3mv7x//w/5eTj6dmz936tbe2P/8v/JlYnue+RwmDyTVDYJEBTdzQ+TNgDOByPfLz5u5+gwxvTlPt9Am93jbdbkFt7/0CEDkNaFxGo3zJfudMIId59fgLc3+2mrSjMDFQN9hLJmJlE5ovLi4s3NcPy6o24vvd0FpqJQf6rz74A9E8/f9t13ahuzs/Ps9frFsE0CJDNV8urfnMlrLlbomfw5O6CwhwCR2aGKASO5ERAgxePgd24/2dTIhQhAMgWGBxB64CjJhL0P//Zp8SWc8eBAG1UN9PxiBArqcBcwAEgRgoRJDAAtF3/i5evSJpPP/2iz9x19OqLKzNZrTaXSwDCL1+/zugSa4mcNJ+ezcD06fnZbNrUQk+mo8s3Xy6uL6t6HKoxItbNqWNEIpJARG3bE4Obq+pAsCGyoCoeWrnsR+Htz1jiMDwJ5jdDmOXOu0CFEtXAzFVVCaKlTEQhBEQ0BUBMSRGzmaWUCCWbM/GDQQK36aw7NMg2h33L1MEwQrnV5tku76Eso6IKM7Ou6xzSZrMp/yoiW/EhoEOX+iKmcnfLLiKbdXt2dqZDrB+iUDWK63b18hef1ba8vLw0z4FwdjIR4fMPnqI8CyGcnc7M6XQ6M4WceqJgCu6e82DpCWRUVFtbSeRwYnBIFyz03x3Qe2eEdR8SFAHYVzrxbhGd+L4752AcMiwARMzJdlANEbOpSCSiNvVd1wHibDbL2QxBVSsJXde543w+b9tWET755BN3mF8tLt5cLBfL3HdPz84/evG+af8f/N1/zyHPZpPZZKSaOFbuLiK9ZgPadAlJzEzdZicnn/2LT16/uZwv11988eVqtfry6qKqKsgJzH/vt38QEE4nk49efJhyF6sqWQpVdCEJAYX7nGJ8fvHFy8mIvvu9j5+eV2jrvlsS2vLi/540s3/3j/4gJ3z+3q+FaoTIaeSIRCjMgTA4SJnk7BRYqlixYaH7c28ZiV2VmJhDiTVkZObdybLb36A42NXeAPthxHdrUEQPnbuDkBJ/3Fy3QPcj5DvWsY51rGN9E2sYTcIWOCMKUmbCEALx8DsqEk1JTZ6cvwCHEBvzGDkvc7dZXocYte+174QZSXJuGQUBmChGMOGci3E5uQ1dac7KzMUYlBgCh03XFquYvk+a3i7nG7P1aFynFDR3UFnTNG3nNgRjA24nLp1MnO+15vtaEWv+cLj6zk3zIQHfQ89yIOFz2DKB9m/gPG4BJBLRYj0HNERPmlUV0dRZKKw6XVtwAABKHtxrSSOzaduLW6rUBbtsXfaevF9ursj7IaibKDCAgJVwY0Q2H4wuwWAw1CFVdUIAYsQi10xZCRw9gUtTFTmfAZqZkRmAOZMjA6BjBjXnYlsCZuBWTFxRAd0hmXe99QkykCFukgJGN0dkcCuSN3dlBIUcIrJAyp1RjQyd5jZraEaaYZNcwhjA+qQsBmCFObpDvB7m7N3xdby3rcRbk2m0taeFg4k1gmE+UqE4E6LtHDjVB0HdMGD54BnHh27ZRcOVrQff20EYwBMgmoOXWL293YS95bqzbylJ4o7ghDBEXFgRtXEgAxVhFgTIBqDWA6auX4ovhJO7EhGLsQBSEhIhG0SKw4tyQZc7MGA4pLPZsMdz/yE4JCHfZYbzcdQ3YPit9nLvCO88Zm54/PIoiZX16O69ZlUFZGY2A46B3EWkkpCSFqhsZsvNBpEAfLG4Ns3zq8s6CngWdA4UGIR50oRpU5mFxPUQ52gZhDJACNGT9rZ5e3VNQXL2nK3t+j7lypVT51oOr4ZYhVE09qoa9bkzcCdU1RAjOUWkdrWcjiuwjbbzgGuApcJ1JRgwIk0MGMLY45lXJ0S101tAchSnYCCI7EDolAfRMCCguZsXvTYw8vCt4IR7jqbba2E321n2HwtPDvdeLF/1vYcPWbY8VEfId6xjHetYx/pm1T6JEaRiCoWCAicz2GzyYrH45JNPSq43kYjIhx9+GEIIIQq8CmJ1xVVdXb69II4ffeu7jBRjXVWoqn3fp4QEmHNPdU1E4MZMZo4OREAEKamZiYTF4rps9CbTICgBqipEgZRMRFJKWXvECHsADABhu+W/L9v4VdK07/R/79IvPhyw7oeo7xBnfq03e2/2dFE37d+HiKaT0fe/993z2ZjMNosrzf2kaTgGIlq2rTm6Y9dnkTAaTTw3fUeEWokLtqvFOK0vGLu6IfLeNbMRAAkGpoqAV7BGAgBzNAA1VzRXx6LSNLOUe0NjZrMcw5TBTa0OMJpMI1kIUfMmhiACgBZZmJkAI4sPKdUoQiFQqAQA1BlgbUBqkDQrhFhV6my4SEkNXEv2IBGh1ZXUtWS1uglNU4FxPRov5gsjdpLVJmuGeqXLjTEZUEQwIPVhmBIQdpkTfmj9f3g68AE7kQcW4V42w3bmk4iYOYQAQ8CkEQkRlTjHbdShHl6w917Ld4IHvOwt+KCbhWKKRARwExjo5G7meIvHJhEzox2NuU1g7/t+F6kiIlUdhDEGjlHU0rpdm+W2XffWMydP6+k0EEUimk4bRGAmloFXxLvvlrbz0LbDVLtr/VC1eMdV5ZFY9nvnXe8crv1ki6Kr3N6C+7s9O6rQB65+0PsRiQEIIqEEcERMprrp202vqgTw5s0bEXn16tVms3Gky7cXqupZx6P6b/zeD6fjSV2FJ2dTdzuZTSz3guRmbjmRO2LKOeXMzIvFXEQWi0Xb9u7++s1F3/d9n81sMpk8q6WqqthULPLixXNmrkaxJ01u9bghRGZGByb+8uc/TylFzgiWUss+H1fMcjqqn4tI1ZzE5mx6/qJXoWbkErI7y6S4zyAyODkQADk4EmA5DggIyMw2rNobH9p7hza3qI8BrHwTbo853Yf9bG87gu5b/PjusatHyHesYx3rWMf6xtSt2ScwsyCzYaTKB1OPlPr5fPFnf/ZnqvoHf/AHL168UFt/79ff32zSarUaSXRvnj9/ihTevn2zbvX7v/U7al7Xo+lUUpLNpsvaN00V66rt+jiE+0GhL1JOZXMXwbL2VxeXSXPJH0s9aea2zb/44jKr5JyrhpFQb37hAYvYyul2YvIdvf6QwgRf05Dz8Dh93eiFOxI+sMdA6TsCvzJievhYuMXtQIEQo1p+49e/+72Pfy0ygVnOfcEVy3bT9impZ4V117thoKDqrirkdSDydnFVreY1aTceEXj2Plt2z2BKYAROyhWAOShYUk2mycDMrO+SObZtms8XKXcihExonRAKWRPOq9hMGhk1k7a1EEEE0DWEIMTkEENwNRJGBBEWwSgBkN0YvMS/uZkBYT2uHYQv0EDNjBkdqQ6BK4x1GDXRTOq6bsYTZq4mZ1nmFqdxNL2cb4SaU6iurzfCQBwNetjGI6Dvmv47RxUf2Uq4Jw7hVhQj3ZHwwaAN0yHFAYCImRlRAM1dByqJyHXoZYeYb/zqpnYf+ez64H1ktZ3SxJshTxysXW9mIBFCCIV+ZOZ9kRs5gYMZElEV4rgZhWkx18mL5WqzvE7avX7zi65bnz05n0yak5OzqqoIsB41qtp1HRE5ICOq37w3IsRB6rXFe+jgxZF3eFd665q6gcGPo769G29Zqh7u4+wJL3FwJ4UbS9Jyn5TSDeSjgnQgKzgQIoqIb/dfruZzImrbtl2v27b99NNPVfVnn/10tVr1ORWPq9/43q+PR/Uf/Z2/bVln0/FoNEptW0VZLufM7ICAQlwRkXnXJ1WD128ucs6vX79++fLlaDT6+c9futp4PH769L2z05PvP/nuaDY+Oz93AYphkzZO2KW26/tpM7GUN5tlEyJkfP3556YK6a+u50skfvb8w1hNJqdPvvWd76tRMz6XOB5NZn2fQ4g5Z81ZqsluSXsJD3F3ABHZ7TqVhAUhAgCzjLe+nWhg+nDIYzCg7ekm9K2g8UG8d/PHLr/koR3Me9fAEfId61jHOtaxjugP3D2rCAKYACIhqKfSfQJASn3WDjAp6Lpfexq+2AAAIABJREFUxiYGN237rt/UTeyT9SlLUXRIJAJzUINQVd47IpvpNn4aJAAYMON8npiZmQHCZrPJmrquN7MYa/MT5pHwlHkaYm0+RFiBWZmaw+Li4oA+/PnItu5dRZ89CKj27rwfofCOx/BezLm9/T6I+Mgm9OEb2/sbH7oPYoF8yMypb+sQM4DlBGY55zb1otkAjUqfhSFGM3BDwA6pQ0YKjJpQ3MnN0VnI0IVwmP8DR3bHDAkNHdyMiyuMKoCCY6ASvCUtODgxEiRFJpEoLHWfvc+Dns1NQcEAXM0N1F2BzawKjIgO6s4AQw+ec0bLOeeUekNArhEx5U0yNstI5qAszkzMpKocJMSaY6OKvcfem85G601WFFPqOuwSMbMZsZBtnYAQGJG3jf7gGHE42HmI9B4JDTg4xTfasyLONDNVHVg4tDJHWQYq3VHR0W8tmAOfngeZ7RKzvv+fJQji5r15yde48arZKgChCP927XJ5k8zcd92AG4kIEMwji2qKkaJAFAfPgbSzDftmverHo5EQc4xgwMiF1DRHBB7se90BDLG4AW2dGwdHRy+M6w2zV/5/O3ceHjY0gvt0endc++8/gE7bHSPdJwmL3PHuQ5wJEcipxA8KA4CZh8AppcKLVlXVtx0itm0rBKeTpm3b3K8zO7oBWNKUUu+E6z45RxAxZiJSQ3fsknZdYuYSTR5CiCG4WRVlvV6n3IH16OqEpmUaeohDYCE14rrKXRtDqMe1p5z6niH1/YazV6Eyx7qZUjXWUPcYNwocGufYKaoLZNAEoL4dft6CqO2aIRrWLQFi2ZMqA/zl/N2gPvSy8+WEAIYG7uBUIj7xLsaj7Ybd/mq3u+f33UIUD+9zhHzHOtaxjnWsb1htf8KtTHYxOCESMEBpb8bj6Z/8yZ8gwtnTs/Gk6rrNX/7lX/ap++u//uvX//rPm/FJ2+XZ7GndjNXh8mq1Xr1dtRt3F6GPv/1RFQQQzV0kppRyzleX6/V6aZ5//KN/TQTn50/ff//98WT2m7/5G8whZV0uNv/tf/c/rlYrJHGEZdudnL7X9skhIQmUeSEbptbQAICU7aFf+ncf8nxHGvDxpOZDEmb4A2/C0O683I7iu92f34P3Dm/ZxfXteb0U/1ViEAmVNzWYBy5xh8oivasaZDckIWJ0cEeCZN6xQ5TAbuv59WY5Z8+WW8IdwEZELvbmyYtIx8CTu4Hl7agbFcY4595dnVA1gQojoHXWLa1b9Jur6fQk9UKcAwO4SiFHvIAHNc5l7I+RAgsySbJn508U5cn5IlRtViauHXk0DssNuIdQs7vOzqd1Xcc6AIA5/sZv/vbv/O6/hVxLGP+v/9ufff76z6dnzb//9/+B8PRs9uzZk6frxZusvljOJ+Mw6ENv2lMHtJIF8hCEeARmlPi6fXh2O1eA3J2ZJFDZChEkZkGETds6QM5Z1RHNdNA08vbJHwpYP8wi2/0JdjdCcPAjtccyJ3YodPcpSpbge0+fFxqZ3FJKb7549TKt55eXgFmCh4hVJb/2wdPx5KO6jp5wMpmUj9D3fU7WrTOQNs34prlHAzSHjICARVdpiL7t7/fH+e5343xnW048nAA/RNED63iz4cPbhEJHtN0k534GgJexhdS1bX9xfTWfz5fL+U9+8pOc82Kx0NR3Xfezz346Go1+67e+//u/+0PP3Q9+8IMQggiPRiNHyDnHGJGYiJbLdW+0WPZd1yHST372U1W9uHh7dXUlBFdXFzFGQj87OxOkP/wP/0FVVZPRuEy/T+JI3bgKRGjaC5J2qV+tReif/8Un4NpUoV1vpuPJixcv6hib5jc/+OjD5WpTT2ZSN9kpNGMFSRkRRA2KY1MlSERrbWHrXkNUbDgdHVWzqYGZOZWAkSGwJGxX5mDQcrPYSmILYhknLhsre3rT23ObN3q/3aDyo8D+XX4CjpDvWMc61rGO9U2swWeSMoCUpAQAUEuIWNdxNptJVUwFqalPNpsUY71edckS9+10etb3fVJllk2XJI6w165dZ1PiYGDJDJGJwB2qGN1680gQun5NRLHiGKXdrE7P6tKGMnNVfeDeJsvZ0miiy1UH5HUI7hmAEAiByAC9mAPc+GP8iqjvnWHyL7m1/Mjbe/e500M/0gL5fM//kxnYCBEJiAiYS/yappRAgBjIjcljJAIwBcbaLKJ7JEaDKqBHEvLl4hLAiKFEZt+kx/VDl4YQAQxc3Q0Ac87uGAiiNwBuoCklMCIzdu49r9ZzB2pGkxig61dE4FpiNsqsI4BhrAeHDCFgRmbJYoCOYILACAZmnhzMtFt3Wtw1kYwZqypICOvNhkM9Gp+MZ0/U2GiC4cToZLVe1pMT7UNWBJdmNCNJ09mJa2s4SI92s5e/+iLZ+y86WDlEhStz2A1YIhYTF7QyXwqMaI8+7a2Vdu92w8C93CyaQY2GexkNhnYYAlmMRgoPX1S87s5EljIyi4QQhB2WbhVJEJpfL+qG61i7dqP6ZFyLQyIaaW+mwMyQiZmbZowk+56a5IXrNYc8cKVoj1xN7xigcq+Vy0M37m7ZhjH4YEu09yhEdKfdGdlGGmYzQ4xQxhQJy6g5cyAS97RZrlbrJQAUSCZEbdue1GHaNMzoCHUll/N5jBGZsplQyMBcVW6pb42Q2rZV1bZt1+s1WO77Htyn0/HJdLLZbOoqAqhbQsCmDsusOefOtQpCiIIoQIbEgA1BVrOU3NJyMwd+TwkvefJ0fO7Yej2SeooKkClyLCObqpkCZu9ZEEU832TouTshlP8R2Da5MCMJ2eAGBmG7zzWMfeKhu9XNknZCfPzk2iMX5r1avnsXTLnEj5DvWMc61rGO9U2q2+2jao9oahlJDMgsEXGMsaoqJwwhMIeu65+cv89MhDUirtvNeHaqAE+ePIvNk6pqHGQymXEMoJkINl3P7NNJkzpt23Y8alJKXde55s8//9xdr6+vF99ZMMVmNKnrwMwikDcyGk8NtNNWIlZNA2Be0IkDoJEJOpGXOaKvaIj/v4KrEf5NvLldgtw+0TcgKFUzYwBAIgIRcTQjNDBQBzICdTMzRYig4gbKgAapp75jRXOLShnd3RQ929DvOsKUfMuKuXqZ3jJDZBF29z4ltexuqlrHpm9Xbm5WYjkQEVPKlQQWMARhJEBXEGYDNcuISO7qxfmvPNIJAQlYUA2QDElEuKqJiEJgBxuNRuNxg0ybtjeDbE4UUEZdjpsek3MVK5FY8ej89CmHmPrOPaecmO+x2NnjdvAAn98a4n2Iebt3WeIer55z7rrNZrNJfQ51hQiIVGA6M9MQ5UeIAJrhQDT4yNbD3ojmYLuCiGh7ji3blLOSbT6wKDsX3O0HLMkNAKAhICITuUO3abtNS2B93y8Xi8lkNBmNp5OKMTWjmHVdBwHT0Sh6btzQUYnELDmAqqNlJN4/Glvi0XcwAMpU5+Dc+TWy9R75Bngc7909bsBbVsr2H8LMBQy7e86pTC5sNut1187nV33fv3nzZrVaSaCLi4uqCiGE8XgM5uvlqm3bs7OzDz/88Kzi2Xi03iyn01mbulgJiyxWq03XIVev31wyVfPF6nK+IOSLiwsRIeLZbBaFiEAYnz59Oh2PwHQ6HYN5jHFU133fy2Rs7SbnZF2b2lYsoWXXhJDff/rMTLOl2dm3+tw9eXZOQdaz520gbZo4OdUkYMQePGEtYpgTdMRmmBzNUJibG9zlqgqITg7MDIaORsXJBRCAHPezCh86JwRgB16s9FVIXn/1r80j5DvWsY51rGP9/6oYMgAByO5nlQHADSwDUfagSAuFy2XnTJ6h7Yw5IAVE4Irc1Rim59MQeH59vVyuI8ePPngxbib/1//xF69sPJ3M1q30Rh98+9uTk6fTp5OcM1E89ZoAV+tVFSI4Xb9tR5Jts95o1/cbYVi1m3/+F3++XC5fvP/BL372qWb/d/7W31TInXUUuXm/IiJ3qpQAkZARwQ1UucwUQQA3yIUbKSqS7Ubvfe3vPTh3P0DvTrN+V/rvt+DxtmssOVF3x4zo7gvd6he9AB4anoe1WLUDYpl0ckCz0srjoC/TG4NHCrTLn98Seg6mqA7gwLfZv0ABAJjAETKAmru7eiZGADIkzNrmZGbuKoy1kJk5EpAlmG/0gjBn37BpdiMnROTh8FIHFwAgTgDgaqoKCoVNYmZV7XNSLWlm1WK5zqlHTdbnBMRcURw1AOhdHZHQ23bT9S0RoRBWwgBmQEwhJqoTsdWhkqup6gRy5/0cLQeJyFWE8ZQqDjw9OUkpnTXPRsym694XPbYUYI2SfIIhclxU9cugH05GT4wEJtxiG1BTO2+gZ7UySOrCjoYO6IrmLrR3rAfax0yHU1ikRCV80R1AAci9+E+wu7mVUD43680yc0BEdyQMMbB7QMOrizeMiojr9ZU5vvjWx3UYO1TMY025CnUUTm230o6IYM8i0h8OinQbXDoRiihv6x/DqKqas5oNwQnITOzBmcSTZdeUur7vmUNgdqLAMUqVc55OZ4x0fX29uvisqsObN6823Xw8rsaT2OnLb338AXNgrkUC2qkbgQfKMaFnVEXs1GjUOJgQ5pzrKoJZJUGIgYmZN30RdDKjEEY0BCBAIceiCSvTxWV7Ax3QjdjcB9vPQXqHvHeRGmyTQ6DIBYvADHZZFGWbwnCw7imZmQbg5uZVid1DcEpJiQSRzEAUR6Pxpl0h6tvLN3UdP//i89dvg3n+Z3/+f9ZVWMyvr96+GTXhww+es+ukEXfutYeL5CE9/ejp7//h38B5m93C+MQ49gkSwmbVzxft1dVSYvrkX/41kcyv169evZpMprW+atv2xYv3v/PiuaP93u/9TlG6xlAn86Yet22nLlifmnWz9m3XtZeXlw7p5cufAxkxnJ6fbLrud37vd6WKsWpOzk4NSESASNP7bo4BIREzA0POKWP2GJk5YuXuZmy9pdaaBtyHnAm1m2/L7IqEQAyI6qYwaB3JhIDKUHLhlg12Uukbj6QhuYd2ww7D2bn1PYwwiGAdykTowbZXudNAGO4m3h/aCDhCvmMd61jHOtY3o8oMjZkTVQxboU4oWcdlRJCoWAl61/UFaDVNQ07r9YZRJpPJdHK6WrcnZzPfpG7Tj8ferjfIpJqEOFSx22yMjRmbpvZuVbzdggdVqKqmz9Y0DRF1bWIOOWep6qZpVl3a5xl8j0gpSdaDu73v9+FwG489aHByuOv/kMnbQ+QJHDA/jz/85vkPzDYB9wHFANUI0QGwoCkEHjwSyp20gEgC9vIQBNohPXTyPZCZh2dwH2Br6beKCSJtnRiIwUEJaOfbcTPetsWzhWkhh2G7vvgt7hplB1Bw8p0ZSclwK6fObJggZGYc7Hq4/K3JVc3ABlqPAckRTFXdEYR28eUppZ20jIo/DKO7Z9NOcyBwBGMkBhJEEmQaXg1JyziZmqspaM5Z0VWVZMhcB7/FNe22AgordufsH/qy7q+ih+bKbK92TbOVxVzAP3OM0fedXYiAi8HJDR0H9zmXPLTk7izRYkcJ22S5fQ3ber2u6xFzAOAQQggBkVUzAJoms0wElhUZYhVs1KTUkTC02LZtiNiM6qQGxGieU0mEA3BwtQymboNDy57ryWDYuPWtARAixMHalBFRwREc/eZcHLrgPDLQfWfMby9r4W71mm8pJBFQmIfri8r1xzzsEDlYjKOUUjkdIVRmnnMe1c2m7eoqbNar1G7Akysw33iKqmrOuQ5VFWt0rGenq9XKAdZ9Qgna9uPxuOt6MPXUT5rYbvo62Mkkqq4Xq3mMEQgdcDyeqiIzx9iY2aRpUkqBKYaQ+yV4yrpxyEia+h7IVTUbdK3GapR6cARmyomRA9MIELP7npfssFQKyQy3syh2dj6Hp2NImLwdWfnIiOYvN4vxuIb2677KEfId61jHOtaxvkFFTLl45G2t+QgRgFRdtfyuu6nHGJm5rmtC6dbd69evGS/7vq/r2Xj27D/+j/6zlP3s6bOkKCIpd8zMBJq6H//oX/V9FpHpaBqg/9M//dM2tU+fnX/4ay/G4+Yf/aP/4fxk9vLly+vL+XK5dPe27Vkis5S0cnffTkOie/GxGAKqwZ22OWo70c2hNd9DYO8BCPzoHfzWzJu7lV1nggdD1RF9n3W8FY09gDTwPfOVnQEd7r0o3BhJAPqmmJiTJyyAbxijMgDY4b2Cyhyr8hKIaIAIQAjuZGbggISIjFSouehm4Fj0egLEFIQjAmXPxVVmmNPattACXJASDU46Xii+vSYeCLCMjVJRFSIVyCfAzEwijJExu5mIhBBYsOQBOCki13WMMbOYgasyCguwVFJ5FUBRghqKsJKLENdSO1fjUVMHUFx31cazEDIRG5o6qEJWBe1Tm51yngQJOIggt5Bva2JESLi3IA61QPeivuEUuW/jxXaP9f1Mc3dUVVUbjUaj0cjdV6sVAHRZHUhincaZhLuuM7Nk2kHJzh74q13bbQ+s9jsd+b7Mb2fHUnr0nW6tCjURlSDNvu0clJDquna1rusuL7vU95eXb1WVHCKtiOj9D94fTz4mdmZ30L7vYqyL9ROREEZ3ckNBEyr6T3ZXM0OP7hZYmmbU9RkGLZ8TMXG4yY1wclDAYqCDd2b/bGDqvkL9ddtG9eZKtWHjAgCgruuCa/ZOUJlFLNsUjMgioOqqig5XV1fu+pNP/2q1mv/1j39slr/88ss2SRSOMT49n3znb/3w/OxsVFXf+/Xv9H3/l3/5zz777LPr5aIKdVbv1mmz7OaW1+s1Il5eXi5X808++URElsvFxZu3o7qOMQaW50+fff/j72vK3/vB3y+ztQPTzoGIKokAFojnq2t0u1i/vLh82/cttIvZbDYajU7PZx9960XVNKNmMj0927T9yclZnx1JkEKvllNUdQ68v5tQMt/LCtnaxjptK+c87BPRPSbJ9+Qi2P27bL8c0oN3lnG+Sx0h37GOdaxjHesbUAieFYmQUB2KXxxSCFFKxrIqAADR8Auds1lWAGRBIkpd32pXVaEZP0HiEMfEnjpHdIUsxDEIMajqer02M+YxM2qGl1+8MrTT8zM1ePnyi7/39/5u6ruTk7OuSyIhZzMEFiCi0tMBlKZukKvtu+Q91El8rfADuNmZfjc0aMNc0fb5bZg3KgKXW4Qh3KEUtgD11qyRI+CBwK9orrY9ztYp3hEAGEtAhe8G2Gh4Qhog314HbOy2DRffZnBzsUgZYsecyKGY5au7efFqRQRgZiJmcDMqqRhuhjjYe+6OwCB1sz3sAWCa3EtKGaCaakaIZTmBFKdHYmY3NqcS70AAhM5AJaGg9NlEDORAg5HGVuvlBm5oTO5OCp5MwZMyEjEIQWAgLn2qEDEguyMAO7CBFVBqQy45IenAoG5x0Q6nIexTH4/n8j3ELd8RHe2zc2aW+wxlLDZlEmZGpLBruDkIqeWkpopoROFO8rjvLeCH6Md9L8r9aL7Dj5D7hMh1XVVVFSUAAIKFStxy264Bsqau6zZENJoFtewIOVtARqG6GgnXA1JzZGJmBKeclRgIiYidsCw8QkNkcAghpAw4oOuBxtQhoALMjMsuAvJwOeFe5uGDci8rQQIPyb1sUJ/urh5QddgBQES6YbcGctrMRMQsMyMjr9cZyReLxWo+f/n5L+qmWixW7p4Qx++9p3kTA52cTJCcAlUYknqfDYH7zlTVFSaj2dKJDAjQedEl6/rcdd1mtUbX9eq64RlYL96djAQcm/GImdGJKYRQtat1HWvVXFd1ypuKSYTWy87TErWbr6+qkUxkDITj6TRIJXFEWE3GU7Xgjky1YxCCILWiAafC+hZl6W7v7+Ab8mYh7UUX3j/v8Esjuq97z1+FSDxCvmMd61jHOtY3psocH0L2bRuqw1Rn2Z01KJyThRBcMwAUB7/RaGQGT548UaOqqtrOCLBrF4gggQAMRrUEzmoE1jRNMx5LVVPg5x+8AHKW2HVpOjs1x8n0dDFfzqZnxRumNHMIdthMlF/3YbcbBkR1aLlx6LQBe0kGvzRC3sG3HdcHe74pW+iFdh/Yu/XG8E7PbYWlLM/gO7KutFlbIpN2r+MBANypQCoogr/tkykA2U0blHkQzpSZtm3HVrSEQ3Iy+SBpcgNAcAN3MAdVt6zbtHtCc0ACK0O2WHpnBzAyBjR3MDd3JipMDgDQcDcHc8OMprs3OqS6iRiIAYMTweApujvL7uiOpk4MCIwsLOLAjuCuTqXxZGJ2ykBIgZgZBEkIkBSc3LYCMCSAABQJs1AZCd4fZjtcPDvTzjtI7zAT76ABHfYGtuF+A92HeDuMHQDAYoxRQnFSzaZd1wHmGZ5uEywN0c3Mckb06qs63f0FP0T87b3n/etoxxPuqg5xsd64a0Mhp9S2azO4ePO6ruuu3yyurhF9Mb9IqXd3V0F0EUL0qqrMyzeDhhBLPDcRMQd30qyEJiIcxLBYgGZyIAbLmrNp9q7rCsNmBmhGxI57k8puw0ClD6vdvMQUgiM8cBDsAUHvHns+IMYB/W2/Xmi3OInQgRDAzFarFREtFtc5JTP7/POf5ZwXV5ebzWY2mzVNM53MpiN29w8//LBN/ZOnJ9NZU4Ci1PVkMqmqpm17Zhk1U83w5as3S7BPP/10VDevX79eLhaBBRyn4/H7T59Y7p+enyHobDIaNYE4VHGcUhoWkbmqOuTF/GJhOWuX0wa917wZVWLBT8++O5udTiczRK7qE0CJ1ZR5HOtZ1xf1ZpUNVQ166DPUcmvl7AIYygj9/qzm4bLZXRp3/ulmnhbuCUx/yHL28e/nO36tXwteHkMajnWsYx3rWN/cQhEwczdGzhlEpDdIKRUhDZUBz+HnksvAj4i4WQz89NkTQp6OJ0+ffwsR+y4vFouf//RTRHtyesICH3z0wfPnz0ej+PT8icRqPD2bzWa18Mff/i6gAQMxtX2enjypAv/wh7+z2fSetWrqtk0pJS8RzwAGTkj7v/EiPOA3h4fSqPc5jdsOh78M6hsmxxAOe0xELOOdtxtJP7zbPjR9YPvZDnaw7+ExepL9N7azMLht6DI8fwaFwesfee/NCzHi9k17OZIgwhLAFYiADGjbaN+0YoaAAFaYvW1OloIhuEJJbCsHnAEdDLcWIneUlruYbwIWiopZwIiBdsQVGjObOgKDCwIBE3OoqsY8chBgQgGJwSFIjBKRAoUqMjMF4SCIUt6fuxacijCIkYbIgaIFLeBtSN4rYJgRCB4O4js8gwezxLu4aru1AG4BPt96lqau64qwzlyZWZFEpK6ruo4hhLJsLCRB2u+qHycbH4KFd0IIbrA3Yt9nS1lEYghVFeqqyjlfzy9XC1gsFq+/fBUCLxaLKISI15cLd//5zz7ruo6Z/1/23qxJkuRID9TDzNw9jryzru6qGqAxAHaIuUAZAhgshDvclaVQ+Dp/h7u/aV92yYd941BkXtizQhwUbHcD3eijzjwjwt3NTFX3wTwiPY+qbhyzMj0SKkB1ZGaER7ibu4d++ql+X6kChBByzgNqAkJEKV7kKMyeHCNiVlXLqEKI+/v7ZuhdtVwuVVUU0VTAnHPAvFkdVRAQURujMliv1psuluvwgOzayN+1ob4yXVzGSYdLyQ2mFIvzFslE5Pz8PKX+k9/8+vT1yWq1/PDDDz0zAOQk733jWzHGH/7wrw73g/f+3SeP27ZFZiCKMYLjZR8vVm0X++ls/vTJN4hcu2g//OWHPcf/5/33q6p+/fo1GDx+90kTqqOjo4cP7lee7907YjLV7BgBIBkTKBEwYpYu58Xi8vLk9RdfPPu0Dj7HLsXu6dPHx4f3Dg8PZgf363pSVY0KTiazmM1x7bhKGQDJO++q4JArM2DXAKy6l6paGjUHnVgiIur7vjy4ukOpblpAbx/tG5DsTb0Yb3+CvXl0dqy2+lvewO9+/hbybWMb29jGNv4ZxkA93GiHIipNhaenC9WhFQ4AmMh7AICcQdQA1DsWgDq4GHPOuQxrpdT7ap5zXrVdVfuq8iZd8KQW2ZTRNCdm7rtUVwkMV23ftq2vq6apQ3AXFxdN42OX+zZWPoB3OQN7L302HSZrYA3YBqesNdC44WkOozY2uFWTvq7MfgWNxtip/KvXnakRbyQiA0V2CzsOvWR3ysPAmopci4lep5UGRZVrLxYwhiuucC3mCWggVJT6rwTu8a4dgeJdqDw+TJsnexq2NgCdQe4QwUDVCEhV1DKCEaiYollRngEdSL9NXyGtxV6uhg/VkApbaAhKoICmULTbDRDL6GXRipRUABIhGgKpJkRk8mIKxqYMbApGRmqkSGZODKwMLSKLYlYAE1Quh0ssiwVCUFUoFgdF5hERCI3W4BVpDX+GRrUCw4pDghGj6WaW77ZKyiYPfotqy/V2uKJfIuM808xCCETEjEQck2RJWYvGKQNAzhkA1LKIAAOOXNFvMI23H9N1oZcbvnO382/J2TlX1xPNkvtoOaWu84RZkqkwY3BEkMFI1UyyqhoTM6eUmHzOYjm54IncZkoQzYCBiccMEqkTMFWJMaqAEqCO2MjNyXjtpEUEFLiFuo2K6cS1pYFSkEAAELtq1t14IW5uh2tCllKSYbiRBgAMRipQ17WBxNiZCTEwovNY1cwoREjkNKv3frlcFmVaVV0sFkCcYwQi50LXJ2bP3gkiGCRR1txn8XXTL17v1W7ZLVlyShoICbgODSIhBwUHANksi6WU2GLlPTszyESJue9WF0BLs2USB6AK0vcpZye5Irev4BQa8i5mn5LkBIjZ+QoMlCzmODgxihWAVyp65cQbw7y3UNy3m4R/Z0j2JuB3ezu/wxzgWz7MFvJtYxvb2MY2vp6g7k3afVcii+Vp5T8KKkikYALw4Ycf7hze52qyiksAZPJ1XanaarXKEkXSp7/52Dn8oyfvziZT5/zRwR4iN0047bVmf3Aw84i//O//cHHyctYQov3m4w9en7wwc4tVRKr6+JVjAAAgAElEQVSqe81sVhFUT7/5HjvMIr4OuweHP//Fr4J3u7MZzRwCZum9D0U6w9Zq7IPsBA5aKGBKGyE+u+rttIE5GfbxynxsGDsZflkea0nor9Q1iqIFmBSUiOVFBdkhgqQ1niy5oxkoIKFd65rbqIRvjjzAlR/VgBLNbK3VAmZWzMkQgQhVzdTKwJISrjsjUdeil8RYDZ9QEIqiBRJSgZWIQIajIjxGZtWCdNDUCNERmAITqGRHZKqIhg5yTClmi5aTECIZxG4huUMGQkVQAwWF9dyfwoCf1pZltkbDQ48qIBRXdUAwLjhK1HI2FRykI5lMwXlGA0YCBSgJKDJzNARm5oqdeA9IqAbMrFyFMOGckQEoBK6RmwoTAQQmQ6hDVdUeUmbvri4AREMUwoRW3O3YXaOOi0TQFfxjRgWVDCpAehtQFY2Zt6S51/Q/zVSziACA2WCNoCaqulytYooP5keTaeMc7x8expyPj/Z3dufznbn3rKqmBMyqSm/2kSt44y23hRtSh7dbPZ1zZqBZxOTJkyf3jo+dd2AmktvV4tXL52D6X/7uP19enr0+OfnlL/4BFfZ29kPdgNHO/AAAnQsKSFQIOlA1LedGYTtpoDdFJeeUY1/X1e7OLhKHEDZkIyFpLtqWWVUZARGLyo6ZZbu+FgSAtG5KLk6DpeBRDogVCn4tAUUGalYIZBXVYiVCBE3TlA1mEcmyXC5OT89U5ec//UXfdxcXp59//ik7THHFjDvz2V/85fdE9Lvf+ZP9vcOjw3sInLN40pST95UL4WyxIORV1OfPX7D3XcrTnV0ymO7MJacvXn7+8ScfBVx85zvfVYXHj5/s7h5NZzui5n2VVYDAea+gTMiODfsvPvwlE1xenp+evWSnzSQYpOPjo3/5V3+K4I4OHwQ/ZWomzS5TnV1jBgV7m5LzUFAcEqBjQzEQRQFQAzEmB3WRjwWA0gpdOFUmX6pRZld3ORxuyTZSNrq62+Fd8sU2GouEW2TgnQ/e/o32doB359a2jZ3b2MY2trGNfz5xI8u8+g0aljo3bJLb4ilnakrsEODzzz9PHPp8olgvl21d19967z0Ryzk772LXXl5emKRpU/XzFajdu/fAk3qH3qyqnGfW2N+/fzBrkBlC5Z1zAJZy7Lquj50PL6pmhtYdHu6rqq/Csm2ns0ZVAQnIGzIhMhAAErFYseIa9khxlEDAlYJ+STcUDA3QESDqSIRwGF9jGrwC1rM8o7mqAQeWhqWNKsmIDVi7JgzbWouPoxUtd8KNrspoIW79fK10bZutKgBIHxHZOecIpZTeyUSUmZERAPrUlwI8IWWDCVZr5VKw9VzdunFUAQYXB1AxM/TYdZ2pmJmkyGgE2Md2WtcpdkQgOQIYEcVuBcxJ1RRMNcfkibwjTakMT21OHMAB9RG4K+JoLCICQERmakQGArmkk2ogYMpk3nlGYB9QjSEAIRqDCpqs6RcEqsCYaUKYy7urKZKgVegqpgocGjKFhjjUwGbgDdu1WfkAvh0rgJoZgiAIQybyZIhWmI1Bu5IZlRCxaN3gRj51vTu388WC397s7WG3iEEzEEQcZjWJzCznjMzO+93d3elsgmh1HazH4J1pNpUU+zXCpIJVvpS4uE3f3Wk4eVvM00aCQEw0mUzKBC+B1oEZ1Hmugk911Xi/M5+Z4v7ernMVk2+aaYrZ+4rYj/GkmBStnwFRECKiB9XgNfjKhyoE9qE4m9Pai4WZjZAMPLEnNItgzkwZygWhcDWRKDqMHA+X3KbiULDeegFh+AcLaiZmCqEqnntEtFgsRISZnz37HABWq9XHH39c1/Xpq+cxxpT6e0f7MXZHTx8B2GRSP336JKW0f7A7ayYhBFUj4pSMfPPq9Zmv9fR80fartu/PLy9E5Oxi2ceYc75cXXar9uGj+4dHDycV3X/0JCWZzPem851JPWHmtl2xSXDu9PVz71lEUo7MXLtlSmlnDnW1kyXOd3cBaHf/YHf/kDDM9u4heKSKwjRnNOcQEYEL21vWVIebgxpoGcjFgfO+6u8dVwfe0jl84wlfOqc3Lr2Nm+2/einz96cN7/xsW8i3jW1sYxvb+FrGRmnthigFIt2lcgJa1PMZzi77169fv1q0l6u+z7xarQ4Ojh6/+3Tzdd73/Ycffpjj6vTkRVVVs0lzuLfPIajm2XzCgASIdfjBD/4Vanr+/IuU0uvXryXGLPjxJ79GqpBZxAxX3//+98UMCLsUd3aqi4ueDGDwbbuauDOwt2QAAsBwzcnAEJhwg99G7m10g/db5zd35CVFTnCEnK+yH2aytcwJjAXKN1OFb8pJ8BpBxEiAIJJLBs/MVZiIWNFEBQADISPnPHtkBjXIGZHBOSYi1RwBwEB18z8jg5QigJmqSBJJIiIiBuJWy7ZtY+xMVDQxgGmOXSuact+rDY9VNcYuGyzaznMAADJ4+vjJk3cfqea68orARZ0GeDAeVyxs1QAhyEonp5nCYOfIZpazWelLBClPW3szmPcesmqB88BoYpKH5YNCZXJWRGOHaqQpQ5IiFAEKBmoIrAqS0TEP1s+D652NBr0IjABRDQRREMKwxLpZlLX4IBedmaIiguX3RDCqpGwurrGq4TUQVXilq5bggk/kRkVmY9A325nvHx4e37+3v7ebc0QmVyUbFFtyaexEA2Z2RHRVhrim2PmmvPbOuanbCTReUc7FR37zFtj3vUPyHA4OjiZN9c47j9vl5Xwy75ZniHh4cMwhgJH3TewTkdtckZuGZEBD9jEnETEE75kIwFQkocF0OgVi5xwiDsosxTEDABGcc4xZE2hOWBqDC48MaqaixdJxvY/XrBhQVdlx8cOg0ssgAgBJsoI555xzItL3vZksl8uL8/Oc8/vvv9+2bdd1v/71R7PZzINDsr293e/88XeI4Xvf+5OmqZ1zVVXFnIjYlGJOYKiqgpWKfvLZ54D48W8+efXqlREuFhdEJJKWq8uU0osvPvfe//WPf/CTn/xEBZ1zatlESc17DyYImSxajC8++5hAF4uLi4vzEMLDdwIg3b//6ODgKCsdHz0grpBDHxWIZ9PdrGBIzB69JhNAVJDSH0tGdtO6lGCgQh1et5D5bTszv5SIu113+NKNv32bb3n5uHv5q7xkC/m2sY1tbGMbX8vYfKGOVfvMrHADBrbpMRxs1pkRsU/p7OysauoXZxe+np6cX3hfEZEPjICFrMsSmZmrysxy7K2pATTGbmc+P+kzEPsqxE56TbWjLqbKO/aOPeUuOediSiI5ppXkJYGxo2Ra11WMAAAiUvlQHOYQR6ZywKOsefT9DVcpNV7b/WsMJ4ws2sfg7brwBtzIhm+bTQ0lasZCrKENhfPN4F95fE3bxe7Ae+WnIpRZCDpEZIaUpCSjACXHJVNzDskABVDVgxgoaQYzNMsWizCKla0UNs/EQMnETAySQQJUVQ2cwSmJpdxbTipJJYMkZwIoaqKkYAogjtBUKyIEQyvaKmomCGqmRU908AwEMB0s3gb0i7reZd0YCJSDwYh2NXsmMJJvQWRgh2sNUCtSpyhEbOYQnCmLIgBwKCNWDBaLeigOru2MQECoqgNhUSayBraKAIChAEKigegpezHYKt5ODa3sFg5dlESkcOd5dZPfG097jk+hQuvdknsZUF9MqZQn2DuRQSezyFqCGYBiydoLKaM3hQpvNJdew5939dfBnc5p10wFrzhoAPA+MACCFnSUUu7auLhcGTokEgBSBMDi5CaDrfyVlfzQ6Us3jpuJSEppUjdmpiIASoCyBrGqapLAjNAYSczUdHz9jvZIDN2V7FGRy7Whx5sAgUi04FgrNGMVGgBwjhRsPp8XKU4VadsWQJvgY7uynOrg+3bFbuIDe3KBAzCIWM4mEr0P3tU5ZyInWZqmXiwWMWdVdT4QkZUiTp9Sl8xELaPafDJ9zZxiDwA5Z3OTJDm4kFIbCLJ0Ds2xSE657xqnqW89xKkHwqzAwGiEyBUBRwmQnSg0k10xFA1qpRKiCkq8EacxUDMqVhdDKzJowXtrr0ODom3zFY1tfudmyz+gn95XwX53vtuNHdxCvm1sYxvb2MbXMjaqCVfp5vBNa2O5EVzjpZyScy54h4hVVf393//f6Kq/+V/+3YMHD5h9VaEqIFnbLlNKn3/+qeaurnx5/me/+ST18Uc/+tHT7/7Fsu1Sl1Vlb3dHcvurjz9JOZ6enr5+ddI007/+8b8G4/OLVUrSTOtVe4nkfF1Z1mzaNJVlw/UHNATTL9HqHiuUAF6hqo2k+LhDaZCMXB+TDemnel3U5EpeYowGxxzOFT7cOKcP04C3zBs2n+2mUgsh4mB1uHY2BgpMwsSQs6roYrE4O3kFoGenJzlHlQSgIjnHTiQBgLS9iRa7cxERzagKYIBKgEQAqBt5UIPAzI4Y0TyzZxeCq6vKDJpQIVZEc6S1hIkPVTMDAAYmIi6SKuRo6JfDAqVMUbXgJTAQQMaN0gwhGaoKqJpJGfAjcs4Ro4qaSbasOWdk0U0Sb1zIOQBAdIhAiN55U2/RGZAP3nlANnfWGfsQQpUrdAgY2IUQgogYsRETITqPjkHICNmwiMF4dFnQFEHNSj4+YBvZ0G5rC7hBcR4LPBxfR+v+tNJ8+PYMuDBmN8zNxoiloEEXvAveVaGuA6HE3DvnQA3NEM07B0awHtLbuGDD3WT+b9HtebtCtNmPse9ISomcRyAix4T7e4ezZkLEr09eIqLzDXMwM0BizwAgeXOcBtMRIox9L1ZwL+WcVXPftX3fEtpieaGGMUYABWADcRg0RRERSWZmKASqhfpTARUCNVAkI7XbCi4bYGHrlm9RUQByHEIwICO8PDs/Pz9/9vzzaTP5h3/4r2Amkp599nnOmRCcc4eH+3/6b/7GzL7x7ntVVYXg5rs7IrmqKmAaMKVx3/d937549coMP/jgg+Uy933/8uXLMue5M58fHu3/+Ic/qKrqgw9++ez55zlHQiTvZ7OZcxRNmNEgdf3ycnXx7NOPUZPGqDmi6b3jw6aaPX73wf7+vqpW93cIHZH3birCVdjJmWpXGzKBqTkFAchWZJaIYCNoTAAmisSbYgQiGRkVEaay0HInM/YVGbyv8tfbVYl/7LiBYO/cnS3k28Y2trGNbXwtY6ylNpbSNkjX5pOG9G5gtNQs5zydTtu2jdIS0f7+PpETASIws77tdE09dF2bIqHK4vyMABeLi9VF1zTNbNpI1q5NMcVXr8994JgyMsXc7+3t9H1aLpfL1aK9XJi+l3MWTb6ZVM5LUucIFExNB4nEQSsANuNud4UC8FozZaDy9Jrx9HhIaeNtPVbgHHkKw3qo75oS5xrXXfvTkESNwOfI1nmNP+9KadCutrYeJAMzaLOZqAMGHTynUx+Z4PL0JHatSSJUzWnVLnLfI2Ldt4VRyTmKiKSsJqqZ0ZiRCNkhEREYIrZhXte1OUdo4BwQo4aAwszeETOHuiroxXsviHUzBaDgqrqul8vlannpnTNTHJztYOMJb0YAyYwKSaVmBoLrMcZNqQE2Nl9ow0RgoSLLTCUQICmaFd0ZGJpumQCIDCgTGiAwITOvbf0QjQq6RSBGRBTcwCBCx0hkRUTEgNExkRqjCtsgiLNuIkYiwpGpNxEBktgb08cNPizmkHfnvjgICY2xmb3BPdJwEKIsp+NAlOHQllyWxjKVTsYbMhhw3YT9d/OzvrFBQy1orbCL664/BCMRcOjMBWaPHIgoKxqAiAIoEalC5YpZ/KY/kBARJTtkZEJEBdlAza7rYoyEbj15q0R+UP1RQTWTZKNTaNwZW2wVaXBEIUQF27CJsEHI5NghKaD3PlSNiCQ1RXDO9X1vohcXF7Hvz16/urg8j13/+PE7jiA4d//4sO/7dx89rppQji0RtV3nkG0t7NR3uU+5a/NqtXr54vXr81PNslgsTPThw3cYrFtcPjw+yjk7wICsBrntOTg0IMTaqWkmsIApyrJtTyElBDVJoDadPzXRyc7u3tH9GKNrjryvVl3M4NjXRrWRctUMFQo0N1xNCiBqRb12bW1a7o44yOwiEqChoaKWToobJ88fBJLdkAu6/fh3g5G/7RfiW3YHAbeQbxvb2MY2tvG1jFtleys8ELvSRwclay8QxUwHQUXinHMI4Zvf/OaijfOdmXPO+0pEEalo5xHhwcEBQK4r5x2RgYgE5+u6ZvSxyyvM3rsYNWbNaqntL5cLA0MEtRyC2z/Y6WNXT/c//ujDNuXpfOfeg0fINGmmIugIZez4hDpmz27t5hr1FXhmd2Qq4z6i22yGqtIbTJzNoIz5rXPNAdep2PhNcDQ6NIKRX75GGxOIQd9CoGowR2aGpEAAqhpjrBjTqtOcUBKSBjTnK2MGUCNZw9iqvCuiEgGhESEREA+kHANeAk3rpvCJTVUTsSeu6xqRQwgAwL4qk2khBCCuqsoUiRgReWAinWpeQxJEICAiRWAyyeuDJnrlOY4wOGHTWGlDVEAFUAmLMx4SEQKbKJCBY1Yzo0GStSCPktSbAkCZbRNJyGsFiGLxbgYq7IJ6ACYBUTAgwiI1b1DG+CxnTWqiayYPmdg5x8y0GeUDw/IyQ7WbDngbCv1Gk+dbk1S9nYMOZgBAa6aXiah41m3O/1KG4LXvdjaB6+fwFcX3BgmNsaDiTZB5XcDz6qqh66CREMtopAAShlCZCpEDS2AE6JEY0CO7YquAzGiStID5wTkdVQBQUXFwlFexLJIQsQ6V87S3t+c41M1gMk+AalawbrGnJwMCZfSMQERItjmqpXVzw+rRGsajAaASoiX03gPA5bJNkper7vLykkP18cefxLZ98eKFZmFmItjf33/44H7bLr/x9KlI2tvZ3dvZjbFzzhGwaZFzJRNSotjFNvbs3LMvXi279vXr132KzXQ2zStCvHf/IHbp4b37dagcup1m2vd97bgJFaMdHhywZxPp2hhc9+LFs+C471Z9vzzYrYkmfdshTrwL1XQC5vxkV7mC4DLsI3igzM4hshGZSsyZeIP5DddWMOYqMjATAwETK06a5fZvYCZgCkgEVGj420XDr4L63oLN7jQsGVtB/g7I7S1Y7kv5ye0s3za2sY1tbOOfG+Qbd6Z1Xbdarbqu29mdEHvnArlQiC4iQGBgBLNeRESOj4//9m//Fl012zusQl2QXtfpycnJxdmZQf7BD/4KSd599Gh/b2dxcfbpp5+a6KNHj6aTed/3KtBL/m8//1lMqxfPX2XpdnfndROY+ejeIQHHPh8dHUHs/sP//r8J4F/8y+9/81vfJud/8j/+ddsKEG/YuMHD4M1pQaGVChdY+piGfadrnlFwh1bh8ExVdd5tUpANYBt7Pa8L0jh+Uxz1al5z5sOBbHxTFoR2MxkiKsOBmlakqlWgda6PknJWeP3yFUMm1IqprtykCo49GdjxYYEHzjl2GLzzzOwI0ZigEH0F9QFAxS44X2YFa1+bmSR1zpmC91WSzOyzas65rieC4HyNiFzK32VyDKTv080GRXIAUA4JgCrYNTmTko5j6aIc1FNNxUSQBgsE54iZwSwJEBKSM0TatFmaMTMCEwZTZGZEK2AAiZiJHRKz4WCZTd4hGxCamICJGQEgMJFBsQUQ0axoA1tEREaD6zQbAxHISKvTrl1T437psfLKjWxyONnARt6PY1++m9nqGL8VjcrN6brRNkQddUmuT4/xRuwuLPelLu1f+swbmToThRByTCJSbDmzGCCwIZJjZNPsnCuFATKCYpqAoKPii4rmnLMmAA3eBReaSXXv3j3vqtlsRgyF3FdRZoS1WVy5zKHAY97sqW6mc0cX5hpRIwKC9x4se+9zzpeXl4vVcrFsv/jiC0V6//3/2q9Wi+UFAT59+jiE8EfvPfn2H3/Le/72t77VtytEnM0m7WolMagM8rkxpb5P1qfz8/Of/uLnzXTywQcfnF6cn56fVFX16NGjg8P9+XT2l3/+F5ULdVU1viFEz45o96P5zvn5ufP0x998DxhV9dWLFx7OfvHznzaTClWq2j99/E5d18fH912oqlAjV2bMrmLyAVH4EACIOudCyj0hhcCF3i/quJ7c2u7F9cY60PG2/r8NdOCmnGVaJkWN9IYL4h/8i+kPKAbzpu1/lRfePuG3kG8b29jGNrbxTz40AXpbi52UmQxCkRQ5NMtoFridTH72XNDv+AsQBXJBDWLMTeCjOU6ZaqTdBnqBXmfiQp9tlWDXzWNW5ypyaDF6NyHuc0zkfEopp52c9wwrsRbQjA/P21TPqh5t1S+oIdeaa9FBQ7HKIfCkzuSt6yogijHmpYfondd+OZ+ErhdTCJ4t25CwqLkivCmqa/mWG1/bNEyqrFs31316AVEMtCiHMBmaqYEqg2nKhlrPZgCw7FbOO83DrB4aFH85AkMsw3CF3BADUHDMBHZlhQBw1d55HRvAFRwcvP2uY8K1GLqBGIAUdVACs+SDz3lw2c4SfSBIK+9FU8tkPgRwGlHVB2LvpEciRCYzB57BCIGx8HyISoSelBAYEZW4S0MqvMqIiOhQENFhMgAKGRAIqMJogMiiREQuMABAb6UNb+0mjwjAoCBqFgGAQE0L6zLkjApajBxo6OlkEFWALDkQC5lzqtKp9TEJkBKys7pddYhs5gCN2UQjkkmeIgKRIVM2h4CCCp5jTkAo6nKCeloT5QyLFaaGpj4GsrxLrecWgAC9SAU0W0JufdcRmYmP0vKyCqBiVU4TbYL3L0+WTQXKKJARjMgFIAPNloEEchyxaoBUhjQ3tNu6jmCFpvTDEBmaQQZQswSWCAuFRWiERmCIBmjoDFDFTA1VSJVRDdXINCAEsmAgaFokQBR4qIYg3AUjiz7HxrFS7uS9SyGjYKmrsTezDf1MxOvz1YAQCASlzS2w5pBFJAdhymDCRCpARM5z38d136kSgYAwM2BWETX1zsfYZ1TytFp1zWySLE99AHZKlATY1TEKEwlYnXKfE5iAY2OSbE4dS8U6MavM12KUJdboJZGXCwCqQmPo+iTkaj+ZX7adpyrVslJzLrRIVNe6uARU4eiCdMtlXLzan82mGFGM43LqWQEvl10931v2uYs+zHfyhRBRSmmVeuK6w0wMEQEI2RlYX0G367L2qznsed0NMMkJAaTZ8S2mEJxyyhL7qk1hGVdL9omJvF2yTBws92q/uLjY2dvLHVbVcZ8s255JpVJ5rJCdGWdwhOTxFADqgABdVQoy60lTACCCjILG5eRw0MLgSVOKVh4BwdBwLWMDWlSXyo8IdzdA3sBIG4z9Fixnb+CW4ZZ0FuCYA7cb/4U7FI++XKvz2o941S+9btlwN16zhXzb2MY2trGNr2kgMwMoMWaAmIBADWCxbCeznSSasnjvY+yfveiPJr6DOA27ROA8zZoJz3wmQBDnSlcVMPPR0cHu7lxVS5tfM6kty+7u/Lvf/W6WSETkTCiC5N2dyScxOkf/9n/9N0D40W8+/dWzz9qUf/bTD9qzi4f7B08ePPK+e/jwYTWdOfa//vWvDdxq1XpX0xVcKiSfvaUGvNbqHPNOgAB5YKVMzRTBAJiweKrXkyAiXRsBIPiaK9ZhUhFylqKKUUrFpaPsenOswrWeujflHNcpPrzjmTjWdVkTNQ7JEQiTZ6gDwP4+mTjtQZKmlSOtg0cyQETHgBxooDJK2yUzXUGyoTmQS88kwEZcFG+wQ3dqTiIObayDKXM52mSFSLmVkm2Sv5FA/trNXEUKeUVlGs2YsAyqsbEDywZglmPMIVR1TaWLD9GITRSREXJFVvJC9uSZGQQaV3tWz752HskFrpxzFXJKfc1NsazPOVMGEBCRIlXLzMG51AMxMPN0OgUATTn7vFqt1ENVVVUFKbelfrLpmTRTQMzpmuDkZsTudo57TffS4PZM510+fleuaMzsnAMrziIGZqJpnaNbaUa9Wk3DtxiZwBva4e6U0LiVptuNT77GcrDWHKLicDAUKXIx4cBiryciZV9yzjnHy8vL4rQ+mUzq6eSdd95BxKdPn1S1r5x/8ODBYrHa29sblJZEAEDABNZcf7kwEUtnb58TRQJfe+8dgBEBOWYWADQLvs4GXb+6OD/P5/by9avT01PJ8Zf//WcE1i8XFxcX4vSdBw//7LvfeefBw9y1T959bKLe++P7Dy4XK3Yu9r2knFJKuV+enInYcrX64osvVO2TTz7p+z7FPucsqX36+N3qneP3/uhxiv39+8cSdph5b/8wxsjMWSUnW16uCI0ND3f3cDaJ/cqkb4JId5Kc/x/+xb+QbLPdvclkx1W1CxVhIHbk6qKao0jrG1EGG3wVrrPH68FRuqpJwZtdyH8rGu0Py/htBmLXfPhXfevbQiy//2crL99Cvm1sYxvb2MbXMbQIgwCAI1aAHMERGihOJ0kyIJN3OWdG9N6vupUr8v9mRBAqBwTGoB0RoarFGAFg0lSzWVUkIQGMGTOpqxAQK2pEBGhhhkwuEHp2CN3R8a6qvjydMPi21edfLGa+Am36zpJ2BwdHvWjOGYxUIcY0nzWxHUElMDM0tDcVjwu4GklolkQdLKMNvWRgBsiASKEGyxCzWlZVq6rKVRCjOkfMgxTixsRvnBAU2T24Mrrwb8F7N1Af0h1wdfTyazBMc85EqorAOSOiVVUVgPb29jSFQOY9D7NrCGZWe4fX8p5BmaaYtpU5NRhG6YAc35kkDUzpjd8X/8aR8g2sW/tgI6FxR1pZZDSKlcaVwAYMlncFIyiSg5QMCEFMGQgMnZqqELFDRNFkmA1AjT16VFego5mCI0YmcJVvKgBnTOAZGZKBWe7zql0GrHJOQGqo7BiRfeVIivchIoGpBHZV7S/6vus60lDXtXfeLDrnxOJmWnE4nwpLNmDRwYtvg3nGUiJvOh8GqYyrFJMApLCvm8MuVuzfC+pzzFwgHyOVWdwC+YgArMjaXCscXNco+vKE/paojF21R9Lb0uhNc1JqhkYAACAASURBVGm5NJh5Y0Zfjk+pNdR13XWrcsl0XYdoZWCSmUMIzH5v78A5evjw0e7uDmhumimCI6K+71W5XLhFTLc4hQ9He5jZ09Jw7nxxoRBEDJMZEaUuqUFwLKJglvpWARZnJ6cvX6iky9MTzaldLfpVmyC99/hx0zSPHr27Wq2OHrwTQhVjBOfrmXPOFXGXxbLNqz7rZUoi0i0WL1PWZ89/c3Z2xsxVVa2Wl+99+xvzefPOHz3Jsd/dnV9mBKAoHTkWzQiGCnHVBo81MVbecg4GZLxTAVPfJre7dx+ZqqqZznfbLvkwMSSmipw3JBvsLqjc3cuVPiwHMV25cWyEdgqxN3ZUv2O518JR9v+LcOa12fK3FCDe5CBy54Ovjvfu7PncvHwL+baxjW1sYxv/5OMuVFGM91QEmUEx9R2bxti72W5cdYCAzqmqc8aEuc87946cg26VmUlAcnJZIKDRIOSgZiaaDUhEmDHG2DRVqJyaXiwvnaOTkxPE532Pe4eP4zI7xST9i+cfK0AfF7vznV0/ZXO5t5OTE4sdutP9/cMMgOQuFiskV4Xm9LSb1jVcaV2W3AXhTXyaAV7TlF93WjIUN3BE9G74Wu9a8cSEBJ4gZVVTQQQSg5yGMSn2bmPeLcUZfD3TZesD4b5ajnFnKjKeALwm/AKKiEyAaFhQhAIAeEZUdFhq/OsZOQRPlE3pDXzdSLbxSr9xQ9DdmSSNlR7LVnBwIKBNWX2jErlpox2lUOs3JwQgRd30GpJ3qKaazYYZRcJBWEaVk4AH7zwzNSBD4Z8UEQNgRgV23qQGAAJBVeYKnWOjlM+BKAmqoaOAxMTeu2o6rZqmcp6QfAEJklREcoxqmQiIQE1Ecmy7+mCnaRqNZGYMmEXQTESccwyIyAgOAIoqZCEJ34SX4LoOyi1lzo22K23War2dkXqulfnDjSzNGFdu+I3rmjF2Td1obKn3VXLfm14Ro2wbR6OMI4v2MoxZzDnMDERkGNE02dRHUupFUoGCRFRV3swODg5EZH9/v55Mybv5fO69V9WUkiPquq4w0pLVhcqAAFDApEi/UiniGJoAQvFPZyYASClFzaB5EYWI+rZzxKsu9n1PRJ9/9on3/vTVs9NXz3JMB7uz1He7k9p7NpDHDx8eHRyLQTPdabMKGblqlbKJnl+eF3mgVy+fE9Hrsy9WXRSRVXuexfYPJs3E1XVdVZX3T+a70529vZQVyEehUM9AtOtWVcDl5YmkjtDa5dkqR08t+5zN9nZ3mWDaTCrvgz/O5OuqJl8nxZ2DIwBqu5gB2da3QSAFQ+DCPZd1MiC83nV5bZhT8/jLYWwNsunJHMvPbu4Yb8FI8NUmP79KuWF87XzF8sTvjznfxHluId82trGNbWzj6xmFAzBhQEJwqBVjzv1ysaibqZiq6GwaIKec2vmsmU0ZAMTEOZdB1JCAkazYXlW1B4Ci/IZrNUg1uVwuuq47OztJKf3d3/3dZ7/6+2Zy9K/+6n/uVvz44QOu3H/8T/9HlPznf/nDP/3en60Sv351jpZ/89mHf/+bjxzrv/6b/8mYX5+c6cl5yhqC997fkDa83fkzKBmuMd6tmjECADtQABAgQucAEXIGQqpriBEkQVboU+fFm5mrXKEx67pihpyhNKetG9iwuOcVA7oxATj6AG8j/fBuRdAhgS6qJ+XtysbJjMDMkJEoBBasaq9UISgjGCoRsQ/BDCxdz+QGIo5ww/IVOo4BIKuMVCJvVtxvtFrBVeMiFRF8A1HRMSUoYDSwScRrLZSBIDIyHGb/mFlTjjHmHB2xc04AgLwVBUoIiuQYQxX6vs9REBAIDRSQgMjARRcQkQAQVUIwgqiZpjNEdNMZIppzSTWDWh0m09ozASitRVkUhYh8HUJwoXLJmAmKx1orwoDsHCNNp9OcMXYZwFWByAiRTcvIk6mhGVVVBdd1X4moAJu3Z66Id8jObpDhmHgpejBW5DHXIH/wbQSgYTowS95IldzMv+2t+py3fzPOv28n5det1K+UjUrfZs65XDsFQjCz9z7GGGPMOZf2TgDY29vZ2dn5/ve/j8jvvvtuqCt0PJ1Oi7KUalYxyZnZqyogee+RAhAvCBVBwNQsq1IxgiRAROcohBDNYuw9GJvVs3nq49n5y5z6Z59+dnJyYiY/+9nPEO3lyeuTk9eI+O//3b/dmT18/M47Tx+/q6qHR8fggwIDu2XbI/uYUhKwLK9evUp9e3Hy+sP/9wPn+NdffNp1Kw5+Mqmbpvrj73x7b293Pp/fu3evaSaqUIVJjqIKRKTJdd3i9OVLsdVnn364OH+BmBilCny8f7y7N5829588/oanCsxVVb3ytZlx8ERutWpThrbv67oBQiZfwB6s3TKYPLxRgEeKi8ZVgWZ40uaudcOMYX23NQKQMaIbnQD/KKjv7WWIP7hX+50wb7wXW8i3jW1sYxvb+KcfAwl25ZUGAKprtkY90u504oJM+vqzsx4lBiJhhJwqhzuznd3JUEZWUTPLOZthVTH260GswbWvZHWYUgI0M/HeA6haZoehothqU+GsmrPorK7Mub679JVruwvJqybsBM5dd9b2L8ktwOoQwrLvzezy8pJdQIQYpXI8ziUG+Qm46rEb46g3JQaGUMaNAMAEDEAz9H0EqAgg1EDRxQh17UCgV9lktBsFDhiRWuv2y9+l2MxwM9VfO/ipaVFUGHQVBsVLVTPULGYCxVSr9F4S2WBSLgBEogpGeCPnu7sifiW7so4Ncrv9pwF+jDtOTUpOLyKGQKP5QwUjYDODwcdhEEtggLzea4eQ1zhZC/mqgOQMTcH50CBazkKIzXTnvD8FM+YAYEiGlJFQXI2Iikag2XsizKYrQACVOkjqFTGJShJsGgDLKjFGRxhj9D0kMeeCJYwxqmpVe+8zAphA7UNKqamaglWIQupxY54Ba3XM9b9S0N3m0BHRWOv1SwelEK86OW90dQ5UYjl3gcRGtCoV2X3gtcxiMay/IfV5HQDo5lp5C2kzyL+MXnhjzhMMyjmyRgu47hYuah+gqkmTY59V0NQ5EtMkGZlAEQiZ3Wq1UrCYU7bsB10ZYPIpCjPHGEUEVYjIiu08khkWRVQDMgADErDSalxIrZT7yiZEVLRimUhELi8vvffL1eW0akJw3kFso0cTkECAkhfLi/29HYeUUlqtutlkagrdqnNVrYJt2/tgOefY94EJgFRBshXKvWulT8Sad+Z1SrmYm6/aRV0/6fs+hFqSpWjMVd+lg4kFw1Rjt0oTlogpp2Wo3eryUnb3FCwbmpsKTSQT0zSZAECOQKQuTLJaVdXswsDIwSB4a5YBoNyN8daZtrmWqQA5LHdsAqMbg7cAfJtgM8UbLN/b43dAZV8dKN74cLcfj+0x4fegATcfaQv5trGNbWxjG18HyPeGbzNwQx/aNEAVeD5hxXB2uVAxh6yap83O0c7Vt12SHCVnYCS0kYhKKdVv2IymaYxANBFBG5c/+8Uv2CEH/+Mf/lgy7c2r/an7L//5P0p+9eDRXkyyuzNpao6S9vZC8Ier5a9+9etPOR9eXp4v+/jw4aPvfu9Pl6sICMwI1+z1bLxzY36tpMdURuYQzQaYVzBVLvN7BJqk71OZvPLe5Rzbtn3x7Pn7778vKf/4Rz969OiRkHnvQ3AAkBKYmXOOCFKSkXn7uH1Ubx12u3MV8LrK/0i0c9OrqmMTNsesOojyazIEZaNy5E2VNq5jBmamIhyutRdeuQLClV/FlQ060/i9YCS4d9N3Yf2xVVWzqeZN896ambwxK7hZsqHV1EBMUUsim219SEkHQzZFRFVDdk0zlxRPF68vl93L5y8++eQTUGmaBlCLbAqarao5QGl2lBCcY4wxEiGgrlarrmtDCMjEiMf3701nNVt9vHffKIeJUq2a1N1r2JoY84cffrhQ33ZIRE+ePFm65tXLl2QXbM8+YibKmpeIPaEgsgOPyAAEoAbZLN2792itlMObnkt4mzmYAgACXTVwGiFZIVXWa7YuZxACbZR4PJHbcHGqqjmaXsF1Gi/WXTnxyAnwje1zuO5Yvrn6NwlJhRH5M3yAod90OA4DOWnYdZ2I7O3tqep8Pv/GN76BiI8fv1NV1f7BHgg1TYPskkiM0cxUgJmd8yEEVfDeA7qUkoFmBSM0IsP1qUVEyAiWUso5iyZVqus6gJ207auLBRr8p//r/3Rgse88QlX5SeP7Ps8mIR/tHx7t//mf/aX3PnBomib1SYzMLCdt+4vPPvlUEU5OTp599jkTnbx6mfq+8sEToucf/+Rvqqpyjh4+vJ8lHh7usUNVDW5isbWoF6vTi9NLZn9ycvLTVz/33huIZzqY1e8e/wmAznf3qtDMd/bBVV00bvbEWD213lW+KZOQIoJEqMrOX80Vl4Zy2EA7HN1/9AbaYUAcOY0asN3BA8vY0X70B4J/5KG+MU57O8z7itu5czjw2hn+Vry6lr2xLeTbxja2sY1tfD0hH7lCzkiOMZuvGwZghEf7OA/zVyenqnJ4tD+fAhkwAhkgQhYDdMFXvbmi+L1RLilZQmnp6vu+mVQp5dJhdXp6WpyUd1mmzSS4iNYuL3/Vx9PDe8dVVRORJ3bMkzAB6gkkps5Jv1gswHEIbm9/Z2ePnYOUZM082BWwQyXDMdjbkBPDnF0Z4cMrWJVUgmNEyCpduxKRuq6d48vLC1WNOT57/oWkvFotFxcXPKmapgkB+h5SSs65EIAZcr7K4zf9bDck495eqL7+4zW0ujaK3mAnQATLgoDkkQGzORBBEQXNOaMq4VUzYXmwUROBUZ8h0Uh5xcjWXafjDK+AvWtaLOtUfl01L2stAqQqoklVC/QYmDzEwlmVNk7N2QZiCgF0g5VVVQQ8sXMOAHLOKSU1I0RVcMz1ZNqvaNH17XK17OPJ2amq7ko2E2JkpJyzTYp+SVbVuvLOUUo9M6MpmEAyICFmAJtWNaGyNZPZjkFKuJQcCX3V1JRd10a5WCY3TRFRYVpPuWkWFxdVmHkKi8suOEPs1frYLxHZYyAKRTMTSQG079uipYlYbY7b2IcQAMBuj8Bt8DBuyENEvFnHwMGFj5CNzDm3XjJVyyJiunFsZ7q+/beLx8CbKL5R3+Y1+8oryGdwiwYs5wmTJ+qJyLEvdwkRUY1lJG8ymXjv67q+f/++qh4fH+/s7OScHfmcMzOIiBn2fSQCx0FzRMSUYs6ZHZuZ8w4NC8s3lBQIicixA0IRUZWUkoALVWCVVbs4e/W8rqpPPv4oEM7qKnhuL7WZTdgNR975qmomuzt7RARAofZd12XR1eKcHS4XZ6q6OHv9m08+Ct5fXiy71Wp/7/De8XFSPTra29s78N4/ePAAgEAUEQkttnF/enhxeeZNlhfPkeD5Zx9b+1EIgTEQ+v35N+8dvIMQZnuHauTDLEymbNm8VzBkalOk7FSlqioESSmFyl9d2maIwIy8LuzkPK7U0HqsD8fE7+bEEPsS2ZKvcs78Ydssfzd68AbYu436fh8ICluWbxvb2MY2tvH1QnzXvvqIwJCdmziS9Z8qgGoKE94TsaYBQgAFj7DqUt14xMosqYANdnNouvaFRqdqBmJERCCizrmm8ScnJ+8+eiQidR0qXPoAn37635gl5S/OLk4Pjvf7PgVXxS6G4E7PT0Jly+Vqf+9Yu3q5vKxn88vFxWNHgC5nIUKRHLwvECsEEtOYhKmoaAye4GvgByo26k0rYMYAwAcWVVIjNDQNjk2ypLizOzs9PQXU+Xx6eX7BjD5wn5Kqdh2dnZ0hYtM0quw9byCQiCIiM5qhqjEg2MBnwUYN73aWb9eR3gjvwajQrqqqgzOEKwNd2ZSQEWWtueKcMxMwJSIDsUHG/hqKK59zrdGy+Qw29ouD63xUwfBjADCS8dACFYv1+UYO9LZQpykCKBAZooCVRcLBAB29823b5oAiFkIAo+BqNloul8FVovbs+UvJuYuyarusMp3PQwjBEaI5phhjM50o1qoq5DSl3emcCCTUKfVM2Lbt/nSeYgeqk0n9crmKlkjp/PxCJNc7VIc6JVlcrmqeGJH3HpyP2STl1CcJrvahXa6q3bqua0cikiSXAyxJunuHe23bOseAsDFeZ+a6DjlnIj9u9SxHaF0csPHYZ1mXshrFumCDt0dm7kaARE619FBDkc8pjKKAgAGaL8wY0E2YN16U8iE3G6db80tXg4iqG5GVdU3HNg8KrVu2HELo+jY4z8wimnNWAVMs9O9kMin6nQcHB8x+NttpmmZ3dxcADg8PzYrgU5Oj/H/svVmvZFl2HraGvfc5J4Y75s2pRlb1xOrqpsTBpkiaFE2R4gRRNCGDkAz43bYE2AL0YkDwGw3C8A+wZfjF8KthwYAFWmpSooZWD2D1RLaaPVV3VXZWVt68U0ScOGfvtZYf9olzT8S9eSur1RRIVCwkqiJjPHFiR+T69vet70PEGLsZ1BBCSmmxWHjmpone+xzwYFk4LoqOEZm8y+dQVVtZTsByHolzZEAxRmdaluW4CpbavWnlzKqyGBVlUXpVFaST0zPnfd1Ecj6qjcvR2dlFG2O9mLVtbdLU9Xx28i4RtfOz/UkJxKUP7e7u3t6t8WTK7EfT4Lz6gCJSOL9sEiJKjGj68ORhkjq2p4EXSerJuCkme22jO9MDx1UoJkgj5yeOd8EVxq4Vjy4AELEJqQ8lJ85DoZkP7xNi8trpf1u0+/VzVzFbfkj+2bFBwUpJu7EANgTJN0C7aw2K3heQ29iY2PjVuvlRV++wYaf8LA+/6vapahvM/BbybWtb29rWtv68l23iPV395RILrdKxIWTKh8zQPEE21CeAceUNICUpQoXkmgiphcJsZcG4wiuW08lTcG65lHre3j46+qW/9ove+7OzM2weN4uTf/S//i5ZXQQZT/dPz54QH7776Pjo8MV2Wf/+P/09o/bFl+//yq/8Wlq4f/b7nzpf1L/4S78cQpjNa3Se2YtojmUDgBgFyPp/4nFlnI8Gw7m1zJbhQMq2jK0nJiJXFFIsRSSl2DQJEh0e7jtHt472bh/s3rt7y6SZ7u4/efI4xvjo0aOTk5PRaPT6668jlrnryjEPZroynOxtDm5qbm4Ae/mjGNxTh4h9w6jGBhcMNXuH5oQ6AABdCV+7ccA+frsfGLum6+qbvHw58wl96sCqE6KNw+nkpqoKQJr7NiN0iLYa9uwkr/m/2AWCazkeZeyRxXjOOeeD956de+utB5/97GcZKYSwmF/s7e381f/051NqY7sMwae2LctSRLRhRHznnXdms/OXX355Oh03TXNyeuwQj4+PF/WMRYqiUNXzJydfffh2geOD3fve846UlTiJMJ/VtaT7L758+9atxo3Li/TI8OHDh/WJ29mdTMfsXbUzmcQ0/96DM2ZMKZ2fn5vyvXvP7Zb7aNLGGtGdnZ0RUUrJew8AzoU+oqBXvQ6aYLl0xjfK1Fn+SuWhtZXppV1ZIESg+bEppURRNQGAZUMd8giazXiu7bl74qJHlXCpCbTeZ2WgxrQrPXHfKFu/CkRThoJ1XccYF4vFfD6fzWazerFcLn/khRcR8fDw8LUffj2l9Oqrr2b5KzOrpbZtl8t60SxHvjIz7ZIjO87QOZcn9FQ6XGdIOZoBgAxh6EdiXeA4OYJ+AwIBmTmQjvd3Xn7+PiO89MILH3rl1WXbfOkrXxEDJfrGm2+1KYVqBBjefvjuYrFgN/nyF798/O6Dt77zzarkJ48fEdidO3deeOlFoPDaxz85nu4jhb39WxeL+e4kMvtmGUFis4zz2UyTpNh8+xtfJ5aTk3eYFrdvT0KBP/yRFyY7zyHi/v4Rgif0wY+Xy+RDFQWRGYgsW8cCoKkiEIhd/moYAoIB9r8M/T4RGGSHlsvPa1PQO6RtzazbPHgKJ7ZmwHsFXG1Y9T7t1ps5tKvPfO3sKzwz+/c0l5drn+3pL7F55FvIt61tbWtb2/qLUVf+7aX1WxUySlAFosIZAHUjXqYIRADRgInRUAQIwDmA2DUhjIAIipAJAzOHCiBq2DWmCglERf1s3oKFUYlms/ms3tkzT+YDjyu/WCxN6qIMwdPx8bG3aUqpKIoc38zMYtY0zXQ80qSIBKAxps6dM0Mb6oFfp/cy6IIUrLfAyP5+qgqY1XGgxgrIzpVumWKMTYyNakKDen5x787dJ/MF5bFBA88O1MpQQDYtzTaRiqJioitEZFe9Da9gv+vB3jBIrcd+a43LRiIF9SYia7ANUc3UYE1rmkO5h7N2K+vOa9qmYTfWP0mvDevf40bn1OU9oJLRCnXzavpPwDLMyCq8jDpsPpsBwGg0Cr4sAhKRMAUrmyYa8t7uQdum5XIRk5JjINe2M2IqiiLPepkZMhBhlHbZNgkU2SFHA0pgybSJIgYBIUqKSVUzMc1AbODAHJgieFWFbsNCAQxNJSZ15giFQDTmz0I1+cAKEmPM7TMzS0fEaY5u7+cSzaTD3gCmYAMkv2EskScqh6d9mPQ4BP9kQAb5PQxwjgIoolNEATOkPuwhP/CK4RD0clMi0oHT7FDN21OUG9sWPU4AuBRRL5fLEEKmkhCR2avmt4krPTZn6SkAiFgGwymlzEk75wG8qZihgRqwmQ7IqO6Y8zybMfcHSX3AY0c/K5qxWxGVqzOAzIVniQ2AImGMTZuiISK7lJIoLJvoQ2mG48l0NquJuE2xiW1nmas4GVWxbQhhd7pzdjFDAiSL0goIOdbYBMYyuLapvcOln7dSm9XIJ+yhCMsYl6qjeiGI/rytvC8qmDp0RGTgxKFznkiNkMiQ0DCLKXAlB8BBwEbn4jv89UDTvCCRLJv8XBvMILD6bVyd2eHyWAl3hYn7D3kAohifEoL67DGPT0OPz4jKnh3ybbz6U6dVr3/4JvrdQr5tbWtb29rWX6zS6yCfbl7OHvsdpFBQVANVRDBJLWNRMHkPmqRDhtaRaYxABCmBipXeVRUbwGJRO+Sjg8O6GY+K8W/8+t+xeLq75yLav/r055ftedsunpy84wBfeek+FTQah/G48DZulrE1WSyWdV0nMXS+LEdvv/VwdnERgptOp0RQjcvRZBQbwQ70YYf3VgnCDKCr9DmkLie6LEsy8AQQ4dvf+OaT4+Pz8/NHp49/4Zd/6e79O1UsPvHx19ng05/+9MO3Hxy9+MrP/dzPFUUxHo+n02lKablcmtlkMgFAIujZmI05mae0PuuX8Soe18GFFR1HgAgg6xlrl9NhPUsEAGrY3XbN9jmtTbmsmCWD64RStoI0cMWxcwhKAXV1VLri9IjZEToilx1cVNt85jFTsab5dYhof2dXDL33TdOcXZyfnp62qu+88269aJiL0WR3BLAzeWlvb7qYn33hS1+M7aIMjIgqMbZCAL6cqurp2dliWdt3fPXuOyKyXC4AYLmYddgpRXJ8eO8e7U9Qq93qSM2KKYcKNQlJcOpE4/Hx8dKVbYPOuXv37zaVOzs5bhuoykmzmCNpTI3U0jSN916F5vP5uZwjYoxLkyZDvqutZ++Rs2Fwv2F23zfZV/1yiIjA6NIFBxEYUJ1z5BCZkCmTYMmSKhgOlWlsljaWaMZamZfrKVwYEH398Q+vf1r+dQa6eWYPEb33+/v7VVXduXPnlVdfNrMXnn+pqipE3N3dz3fOh6NqnTzYIKXYSVi7SVHdPI0g2s2BysBNdOWYqtKtadPVYhZAZyZmxo4ODvbatn3uuedGZVUUxWK5FANiR4ZhNH7p5R9KST/3uc+Z4pMnp+987x0ljG1zsDN+/fXXPdm9O7cRjYju3LkTRSd7++SKZJCkDt49eXRqKZ1fPHn30dsuSNtcBGfEtntYmtnLL73qXLW3cwTgxuPxzB8icihLTZYUDJ2QMHhyxIDZghVMAHQljnar7+xTJQSG3U8APh3VrBAdddth3YLrlAmr/JXVNhMaAg3OPz0tzvFpeG+Imt5T83kDI/fvD/luhnlX4evGPQy29i3b2ta2trWtP/dlG5JOgNU+7+qfwE6/qWAATCu3kxzkoIAIqEycDNSEAL1DR5AisCNVxZ5Ky5YdBN4TAKQETR0B1CGhSlu3xWjsyO8fvHQw+sh4gljJP/9XfxSlYacI0bE/2N9tNTnyzgVrMSWtxuOyqE5OztiF6W61WCwRaVk3KaUQSmZkn0rpmL1OwbUKASdE7cFMBhqZ5jNDABHLYW5PHp+8++jxbHb+9W9948d+8nS6s0NEt27dgiQPv/fgwYO3T5r2r/78zzpPo3FpZk6ojcuqqgzEIJN/YiBZqgiYRY/XALybr1xdf/lxZVFa7r3WGzkc4r3cpQGAoV46g2QYdl3z09u3bISw9/36Rm809Jwc+HnSAL2skQn5qZxzhC4HxeWBLkQ0VEIyM+p6ekPktk25sSXnUpInT06K8eSt7z5A5FuHdyaTPQC4e/+ucyQaHz9+7B3UtcVmuTOZZhrqPJ6oahPbxuSsni9Sm1JqmgYANLbOOTDBVr33YWfncBwsFSM/jVFcUOdM0ZUlYrK2bWez06UbWfIEMi6Laqeazy9ii8FXy+WSWZbLZZK5qpDLmXtxuWydI7UEq/G8yygLs40u+dpEhOHUkNnl+slI7xKn2TBsZR0NEhChqala/uISX6+sG0b8Gaja5WhX/uBgJeXtAOGqCR7KJpGuWVf91oBzTlWzu4z3fmfn9mg0Ojo6unXrtqqmlIh4NpullDKhmleLGaiAaQJDILDOF7QDorBuHtsxb0hkaGYZIvWjpJ2DpYmqKqiIRFAiakUVaTQZh1D6EHw50hSjwWRvf5FUjdo2PXjwgJFm5/PvPfhulHY6GVUBXnz+Ljt68ZUPV1XFjIg4mowXi4WAsapBg5akXjRNvZyfLRZPYF4nWRALk96+/eHY2v7to8IdlNURoTdjIFHTVpLD4ENwXJoAIpqoYGJQBAEUtAbQAARgZ0N1mZMw1jZ+0K7sGeEwiiMbKcEA+ezfiQAAIABJREFUFObcCwBAdKvNPl0LQEeFS9cluCphuMrybdx6LZC7+gzvy7LlGdm/90USbhzGhgcMbFm+bW1rW9va1l/AoqFHO23iQzI0XEWLZ2lURgjO4bgqFqlRjQoeRdkbdi7zDGBknSgpSWTsTAOJKbBDRJG0ICHmstxPEdsFnp19bzzZCYVr4vLk5GTE4/MnSy78aLqrqShccf/+84u29b6oyjE5D8BVVc7O5kQODFIUVSxy42dtzvmmbFBnhmpmlmWPCGaEq2A6y8HrljQZBweMjoG9L/Z29lLUuq4RgBEqdpPRxCHfv3MXRKM0pQ9t2xZFWTiPamSAamCAatxTcXY9lrPrzFq6YahBhNZgJ15yqAStgs+oA1c4xI2aJbVgepmm3DlqZt/LjUbZuss9FblCE3hNl3OV9+uFnYSAgARAiNK9tfUULzPteC1VAeQO/GQUpCt7ShFB5iqEs7NzIIwxIuJ8Vu/vH8ZWzdiHkoDyJrskK8qqbRbjUfBMTdNkUshVI2BeLOq4bBDYu8IUi0BE1KAziYjeOQJAVRSJJk5ZVZMqRhFUVFVPXJZFMSoB2LxvCldDTImrqmICJCsLj8Qpxexx3zQNWodqVFOMkUxFIiKahQFE6qWwuN6vg1naOMNrthpPyXXAbJuU18PKMyZ/ZESYslwXEVaqyP5b3w+IrtL8OsMdGMxhdrs2zD0IzIgrv8TTeuh+40BVHXV2IOPxODOHo1FJ5JwLmRsn4qZpiGgymXQqzY7NW+0pAAGhQJ7cy+yTUR/5x8yMOnwjqxgJAiQwpJzbmYMB1dCiigdDxKIcpZS4qEStiQoc0flysnsxn8c2ZSvRqghssNC4WwbweHBwcOvoqByPqmrcKGmrReFTSgkW5xennjCm5agqRETik3a5kHhesLYRpqMdduiL4N2hD15smmDUWkAr2IXdKkoyydGCpim1qmCGzhFlWyYwAkMkMwEgW+0GmVHe30GEK0qN7reHLnMjDVGtW2ybtig50A830BHiJjDrLGfX/JzeM2HyWhz4tL8+S4LCsytIn/YMV7dX4PrwkrXj79HvFvJta1vb2ta2/ryXwU1ZStmdpU9Oi0AASkAIYChMHfwQA0Q/Gfk6at2qYmKHOYOBAYmy24SCiimWwaOZ90jEqhDbKCLeeyqW84vm1tHt0JZvvPHZx8tv/cIv/HWl5uF3H7zz4BHr6E++8mbdxr/8V378k/c+Atr83f/m7zWiUbQYj5LA6fni7PTi6NbRzmTXTJqmqeu5KfZap9UmP6B1GOaSUen+2/0TzgRnF8t/9+1vcSt//Md/0s7rw9uHr732+he/8IXPfS4+9/y9H/nEJ4PH11577aOvfMjG1e7u1MxCCJnNCMHFKHl8ywwQjfky0W41UwNDbHYN2ION6+1pqrmrYtFrd66HviyGhgRoG5Bv3b4VEQA7hmi1ADay12/opog6+xgagJmctZAd+TErwTpXm05AaGoA1ifXMXMUOT5+8qlPfWrZNnu7Bzs7O0r8Mz/zs8FXbTSmcHFxUS9mSH4ZkxkS0dHR0c5knNqYj79tkwEUFM794v6t2+PptG3bxWIBAPV80TRLIiq8T6lteNm0apr61dKha8QihPG4Gu1MAgazIo2rOvhoVgRPAC7HSGDMLFa9nC0Wc1DXNI2Ixdgs6guQVFUVM0+nEkLIhpNEG9GIuIL2MAxv6EFX5i0zjmMexO6p4qX7CwEYAgPKpQ6TEIAIqPsGqPW+/MM10IM3JOzn9/KrZ7w9VHjmXRJchwEbuXw9SHXOxRizB4/3/v79+2VZee+X7bJtW+993Swlqfc+pRRCWDZNtyTMkICIQlmR5FlBUM3Rkim/SnCuZ4+dc9LBGDFRM0TrssOJiAD7BTlA0IZErixJYXf/0AxjjIu6gVaIXTkaNzGdnp6enZ6+5d4snbtzcOvHf+QToYx37j1fTvbZlwph0bSiVqeEwOfz+tGjRxIXp4/fOXnybtvU++PI7I9u3/n4D3/E+/L20X3DwK40dOxKdkVClwxEAQirVHiAaNEIBFrDpS+cEaqqACEiGagFM4+X1lr9Caccizr4Ce/gX0fro+SZ3W5pqRjxGpeFnXR2sAvTf/c3AVJP8+bft41tnWuh3VVktXHrzfjtPbXx7wvsbRzJtfONcKM5TffLtu0ktrWtbW1rW38RS5+OD5OBQ2OAvlEQEebQijLTzk5BS2haWbYpB48xEzOZgURMKqrGyGogYhINCbz3iGYmjZwBYUwtSqHixqPdummizAgdgC0XxlZWflrQLuhYdVnXTSOpGu3EaKIWQiByFxfzIgTmcHFxsVwuq/GICAR1NRRHiAjYGVpkQLLqhLqsawCLEYhIkwX2e9O9dxfLerHcv+OqclxW2ratJ67rhoiiqoowc9+qiogqOMcxXjZMzMyc+ZD33oV+734GFXvwZvreqL4zTQFDW8923zRa3OiliAg6bhQ1yVVvxo32a2Df36Uj5i6w70DzjJYqqCrmHPkVOZMt5lVSjyuyAnC2WGR/yxwSSERiuFIAhouLixBKEWmWtWOf7f7NsK6XVVWZaNM0rKSqDjAQoyglZYWCgiZJSEaODKxNGsUrIw2T6TOPTcy2XC7r5TykisqgYjE2MTWunDZNQ1iUZWFmomBmMbYduNX8ZjsAKZempjaYfxMiBsMBxKJuQGsQpGFdyqH0iYhDw5UMBXFDkL3+iQy7c7PNLrb/NFeRD+ad7xm8PNqXUsrva800HzbVp0Skq12WodozZ0s4xzkPIC+q+XzOnouiaJpGxQCgbdvs7EKU59Mkv9m8PFaQ4vp+vd8pUFjzFurvTEQu05/dRovhSppKRJoyHOaUogEROxERMOdcXdcppRC8I9TUIiiZSlw6xti05EcClgTIeVNAEAVq2pYtjarw9vxsXHmkCxEWmRBaXKqmwmBEMCpHu1EwKQlZ1NYXvo3L5RkUhffOY5CobWO1ZnkFsyEBBFOv6si8gQcgpNOeY4XNH5jLUNJuNFcTDqZ514BWPmODjw4ul0p36eqaueGaZ4FbN0C+4Y7D1YfcnKL+nq/+tAMYHt4q/uS9awv5trWtbW1rW3/eiwfNAaz6Kd68F+UBnQKg6CZ1LudAHDszCwSmWjraG+mSmtrqE9w1IAZql1EhN1wUAkWJArFgnzR5dKLgOMQoo8UuBj4ZL4Cbn/nP/iNo22987UsE5Zvf+vSXv/AGO/+3fvvvzGs5vD11/oKpXCxm7MPF+RkgG9E3v/kN57jwNK7KNjYf+dCHxHZVDNrWaxkbaVRjqpv2/PDWiJwyGfsRWhWXoCmHyAGCAiX1i/EOfOJHPyxRw9jFuj07OXv7u9999YdeGE3GQjCftYtm+dJrf6kofcCuJfXeExEzqZqq5cjjrgnWS+mU6SDgrksjALNrkN5GQ8I4/KQsC7n6hGUAcJSS5qfmNeRuZIqMhIqWTdoNwdaG+fq8iktBZ6b9DCB1Cq+e4cmKu6tGIwOqKjKTmcVkmPVm6gJx2ywNAYlMVW3pQzBoDSC2oGohBPMeANo2osCnP/uZNqb5vDaDH/3xn3LOhxCYnapdnM/U5mbYisLiLDCxUwbxxGzojNGwni+AkB3HlAxtERcXi4v74R6XDAKNLF1gaWPCFpmYEQPO5nNamlJawjwxBR55Q4/W2DkwudFeNb5n7C1FDkUDpS6LEPYy2ih8QKimk1vMOLs4kfaJSdrbqQDg4uIiNhSqcUqa8xUy25nPtJkBqmo3I9eHH6BjNUPVvKGQWegkkYjIUWoTkksiiJBSq5oIYTQauVD6apLENKqhHl/MmvbJ/u5yUS8lSuBAwADI7GCQDGFwCQCISMCkY9JMVdEMAdzK5jLLSomokx2KdmgBkZAubf01P0MH08qyVNUUU5K2baNzDjEhgsSU5ZeOaQVuVUUAjAgzpSUiKqKKy5UOlgELz+a6mU8gZ8iNKDetICOw9+rACKJDUHFqlaoum4hWl+0pL8+m08kk7C2lCgye8exxc3pyXBTlH37q00gU2xhjFJWyKhTk9Oz08buPY0y//dv/ZRFK54qyHCm2DbElefydtz3Zd771NcRW4sXF2WMm29uZGvv98e6v/uzPp6STWy8SsfPeec8usGNEZ0RLXKgHBEZypfMI6HxF+yn1P89UBahAr+7DJYAEWGcwl6eEV3Beh0gJe36+29dx2cXlEuGYQc5LzfptAzPBAcCj7GG7sZGk3fpZ7V9oDiC9CtuexqTZel7N4AFrP4A9u9i7xWxkP6zrJgYULuhw02F1Qm1zVyuPhwL1h96RomaIvOKZbRW6Y2aymlZdEaGgW8i3rW1ta1vb+sAVEVVVFUI4mzfHxyfOB8cjMfJhhEj1IiMHrwqqlpBSs8xth2EUFO/QVBzAaDJK7fLOwc5v/c2/CRLffPO79XzhfIWW6tm5GN69e7duW6LQxKUCTSbj2fkpo4+JRkVRhBAqWCysadsoSWxp1jw6ftMHtRNPpnt7tzwSmHCoKLCqptQamZkwTix3UNB4zyhQVoI8T3YGRG1M7em8FXi5eGU0qgLqAPb0A3ed18UG1ZbtMLBHVLCxdf7912rwD+Hpz7bq7Z+67b1+DT3tDkPXELjGrvNy+KcfUyMiIxQRYEJVIvI+KBgYENFy2TAzMYcQLs7ns4t5UUmbZDZfELKqTXb3cm/H3jNAE6Vt2mRARN57JlRJecYsJTEQZg/ghqkDmVFkQAbTVesGvZU/IgKtctChx7e9pJWZHTER6bohDTMDoHPOeQea+0LrEh0Ic5uYzSr7gPJ+BA6G5qimQ7McAGAEAzACA1WT3FsOEjW6lD1mdMEnFTOXlBz6yo+S05OTU+egns3n84uAzOgAEMEz+aaJ2XhFBylsQ64MsWuW8xvEgTemgdl6pt/KRqhz77hCBXdy4pWzizEwDPjJ4WlZ521MRIdLTkT6TYo+cLLbg7DN3EhEZGLnXGLOZkBqCU0YFQmdc2YaYzQKzExkACkApMVMm3MgAVVEBYV2mQx9aihFB8Y7O7ujcWiliXLihGLTxmZuaTFv54ZP2jRTqdHXLgQekeei3Nmt9g6bpt09OIR+ShPBjAQUxJx3+SSZKYF2K1H+fX8NnpZld8O3/s+irqXghlPBN/z+PC1A79q3NrxP9516ilRlA4tu8JwbkHWwnG6MfQfcQr5tbWtb29rWB6Ku7uM65w533Ze/8kdvvvnWo0enQNWrr3zUh9H+3q1XX72vBou51Iv5+fnpt7/59ZTidDqd7jpmv7t/UBajB29/hy396de++pv/7d8tPX3o1Zd+93f/p0/909/jMEYKbTIl/p3f+R1Aevj4+PGTk9Fo9KM/8cMMkCIwQNO2bVwmobqJYurDyCl99Wt//E9+7/8CjMfHx8v58pOf+LHf+lt/G8zt7WEoClW1JhFy02izsNnsvJnPiuAn48JNA+Bstnj0r//NH7dJuBgd3roTiulLL78ymVZ5LGqwnUx9kwpDbZtd2hsOId/TDMy7XgJuuLVvOHq2EMFyOlYmXRiuCJmss7qglYxTNz6+PpTvEsLZ5TTe0Mc/X5cnGPtX6RgqRERenQ3t7x9VCt/hH3Lc1LX33ns/3dkVkS9/+cuq8Pbbbz948HA0Gr36yodf/qEPHd46SlGOj4/btmVmAAohmFlVVUac5YLBMSG39SwPeAGAQzK6PBhYG49EMqGVHQkRmQmi6+flDIcqspwVYIopc5tqqCnlNEhhiSoMl6HkKSqxtm3btm2mpxBRpNNkDgFJ31l2R2hrUXiXyfWrRISsrsxPMrwns/O+EDHkolkmEYsxPn785Ktf+go7e/M73zw7O3nppRdmv/Y3vC/IjMowHo2adP60RrxLq1Mx63g2u+Ky2MuVrzVX7BYJAehljGSOSUTo1a2XQO66dlwHKlMYThXCILF+wFNtIplMiraSkrQkYiaAwIyOMnInBROJhgpICEYM41Gl2t463DGIRRWm02nTwpOTuWmoZ60mQzTTlghS/eTBO98Z2/hP/uSPEVLbzMeT8OJLd8vi4OBg5+BwH8EZ+qrcMwnEo+DLps2sPhvlT42RuFsbnY4XVBMBWc6S+TOAee+J9zbCNt8Xlvu+MeT7cM7s4l7M+tgSsCEleIn61lfj2kHa2lbLU8LWr/qIvsc5oW0TsK1tbWtb2/og1FVTQQCIMv/5n/qZUVlMJ9XutPQBD/anarGNIAJt26akRM4Mmd24GiMk7yA4lFg7lPnZyX//D/5+6R0DjMvq7/3X/9XR4QETpNiMylB4NpBqFPZ2JqPKx9iQZX0gJJFxFQiMGYnVOyJAJDFISCkUiCTeh6qcpqhN05hFg8agSRYBoGliYByXU+8L1aSWmvZCdDGaIBdRdEHQhMCiablcxFYHffnKpaZrx3tgxJd+mWsjK3B1qqoXC91wsoeXEYYuerQ5nQJ8KcE1WhlhbvptDIquaDT56kP6oamr/B5eo/Lk/oEhhEGQA2ZEFCWpgvcFkXPOTXb2fFHMFkvybr5Ytk0kcjEKkSvLkQHFKAYE7MysjSlKMsJsiGImZsKARMS4msvLw4S6llthZiDKgJ6Y1/hJ3Aia70q0x2B95WuSqqxu6vAY4Q3mOsNvSm+X0r9iv5yGj+2fvDOf7BW2Zkk1/1HAoiqzPi14LoIrHbNCIEQAz46AVCFFbdt4VfB2Q899bZ7kzcBgjeZdma8OQW9HrlIv5rThG7wWYW6sNLgaDnHlDmtWopSH/XDlM5JPqZiJamSyKO2ybZDzTKQRoWci0HY5Kx05bRnrQE2gJaSz3crGASYFOoyMoqn1zEy+iWYQwBXsKvYjdSEaRMNkJMAJQA1ELYmmlFpJeolYlNAQFEF/UL/G3wfee/bneb8HcJWpu9kP89qxvWd/a1dX+PD6Z3x3G0d4w0O2LN+2trWtbW3rgwL5NuQ6ADDicQT5zd/4G//LP/rfzexLX/iMc4F9VVU/F3z5zjvvnJ+ci8jb332gmk6OT8e7yxT1/PwCFD/52id++q/8REqRGVKKZQhHt279D//wH/6Pv/s/3733/O7+IZbVv/znfxANRpOpIXsfzs9qMwNNi/lZ27af/exnEfHo9u2XX/3QuLptoC+88OKv/PKvO2+Pvvc4trQzOQLzKpHZEzlVFUmxkcfvni3q+aOHD//dV79M2Lz80t3pxNX1ycOHb9XNwge3f7D72g9/NCW3v7eTc5yJKFMjGTAQIREMbPM3mhIdmiwMOtRnabA28d7wehw8L64y2lZ8CGHnwn+pCsSO09N1lm8ducGA+RlAvl5JFWPcQAWrs8EA0gs7V4/teDkXfAihruuY5Pj4+K0HXwKAs7OzlNKtW7c//vFPIPJkMkHk2aKO8Xw0nsYYDcgM2Tsih0QGWTkJItJoNDPq4tcMV+efsz6vb+B6j4pBkrga8mrOsr9nhxZW55eIkFbiQ0JAzLiOiPLnkI3qDS9RtQFIJu9UVZXIbSC9jDw6QALYaRcHera1DLR8GokBgJx3xOQcERNlo0qvak3TfP7zny1cEWPzzsMHiOo87E4n4xDQxBL60dh737QieKlYAwCGTaPCdZGuXdmtsIzi+utvDFgzsxztIITUuQGtc57Dv/ZTa0PrmvwRXFI6usbh5PTwS0NRyykg2vnNMnRALrsGr14LUAFVtFFU52C0M22jv//iy86jtNFMvIPDA7Bd298tD/ZpMTv9zp++IbZUWRiItcXz9+6wd/v7+yIy2ZkCU1F4sMBUulC2EQF9KMrZYjmq9je+xmpZeyg9095vhpj+YH6TnwXMX/so+0FozZ+FJ3x2iu9meecNT37DS1zdy+hZvk3AOViH1x7sFvJta1vb2ta2PkCob9ihIqIDaBodFf7X/vov/uP/5/++OH/46N3jw6Oj+ewjMYyOH791/O4TBPf40TtmJsskVovYF7/wpXFZffJjHz3a25HYeiT0vlkui7K6dVD+g7//3/3+v/jDj3z0Y49ni3/5r/9NUY2YeTSZmrRNPS8Kf3FxupjNkrR/+rU/EVWAj99/7rn9nQKJxxO/v79PZLd23wXzkggsmAJaacKaksSUIj55fHF8cn765Ph7D9+SOA8hlcFE6tlijgStpBjj3t4OYJkz2Vb9KECXCL0mI1z5slzG5RFx3+CurrxZxnkz3rMMN7Jmidazl3v926UQTokoaz5tBQIZ0d4T8iHhBkUzjA3Agb/LoJHiDb9+VVWVoiiy1Y2omtijR4+/9ea3U9KyLGOMt47uvfLqh3Me93LZLubLlFK5P8lc5Xg8MVMjdOyRNCfRm1kb286CNTfOanDF6eGS8zFDAFmPKNjgjtQARI0zZF2BE+rbaEYgILI8h7VKgOsAoZGCqUhKSQ1yMgHR2nmAjoPC1frpAOQl6rNeV9tn+PUOKw7RiNgMVaELbQuOGd966zupaT1h0y4Z5c6dW5PpaDwqvMMkRgRAvU3lZUerK7fP7vt76bmfz5cMTtSlK+TAOHQDQvDlKl2hPmZUJVzbI1r7gFaGQGszoszcqXPJiHlgMWU2YFaR/XoHvxYk2I1lkikqmYmpAIJhnsxMqRVS5xGpcM4d3L5XOD+bnTfLBaTWNDmy1M7vHJLsjs6Pv4Oq1ahY1nNX3rp9dJtcdfvoXhIsy4pcYO+iJAAgck1qTS0xZD3wEND2HFReXfn4GDrZoTwzQntG/PMfZnLvPQ/m5iO5eusGzHuWNwvPLE99GtzdOJh++2ZjW3Pj4VvIt61tbWtb2/pAVLYZ3LhSI0yDF4WXn7v74Vee/9a3/iS41uSiaU5E6uXyiVnN4CUtgit2d6sw0pOTk8koaEq707FJKr0DEBUpylJFDOzo1sFv/Pqvff3r3yyrcLC3q4BtU0+nU1V1hNI2oLpczJiRwZKmup6bpvPz2c7uuFmC9yPnUeIpADkunSubpbYtY4QmsaYCAQ3dZOzqBWlaqLSjoiwrNg0708MQfFKbTnZ3dvbmi5iapXNhKPjJcrHNvWM06Bq+/k+v/7Rhfvp6S6KA2ClCUdcx4Rq/l2etuuh1zEBvYO5pXTz3YPAJCVDAoA8kRLvMYadV146YI9LzTfQUT4Wcu3DVV/1yVGZol8dsZoCcoi6buFy23nsRWWV5eFcGVUWks7MzM0Tgtk1VVdV1XVWjGGPviaNgIhJjRALPxL2jDF1GioMaOjJbU3MNu23YpKTW4gdWs5mK6xlu+cGra8HMxIC7GEbrQwjAKOdZ589hA3+uusZLO5Y+ybp7g7oKRLS8rkwVLBkSopopiIhGNbPFxaJt29n8VLRFS94hoZUBTJU5MQlT8g4QIEmjCgZkV3gMHEIxMx5oSjsjx0FCYI/wr9VVmvXPiVfQ4Npf12G2mMFA99tHKaiBmNHw/OTBrR71uRXky9hJ5fK9rA7MiLqEULhkVhlAQVQxOlYQBgBAt1i2dd2AKZMlmTPKeGQqiRRHgTQCCe2O9hs3Agrj8aFZlQQQD8C4nqVQ7rTSoqr3IcYGBPeme/Hy9DAAgJpq6tA+dnaZtgqIR+LvG2j1Fk3vifRuxjw/8N3AHyAoHZge2XAhPfs043ui6Btf+ppj3kK+bW1rW9va1gcI9W1cKBmaRkNJTO7jH/vIP/l///GT44eLxfkf/sH/1yabVDuOS01aVQayeO7+zr1XXp3NZm9/+zuEEOsFgSIQACIzAFDX7FtZ+Nc//tHHdfPc3XtJ4Xw2/+7bDwDgyfG7BPbwwdvfe/i2pTidjHYdN8vFl7/8hdu3BRF3dnZ2p2MzuXf3laJAALiYx93dvc997iuLRTuaTA4PDwXSCy88F9zBZMyf/0z0nj/2sY/t7Eyq0v/qr/5aCN4F3zbKvjRlQBejOO8BICXJk0LMpAoilyQDAGy0cIgwMKRYN6/DnnrKvfVVjddQ+GegmyYEmEWcayl5pEMGJB9SFnt2D3H9667SIzbor87upSfxesYsG5MOVYg5tts5nzHebH6R7XwyfzUaj99+++0HDx6IwXe/+11kPjw8euVDHy3Lcmdnh4hSSg8ePkopOReIeLK7k/OmmxgRMalqishONPZcmYDl1APibmwsU0bOOXJsTduDK2b2rkBIYESIKdWqagZCEmMUETMEI+dcTvlmMBFh7qBvCCEqZ+EdIkbTqAKiIiLMBCZgICCmzJzhkkjqO1RYZcdl8oqI+sCGnHpHREVRZMpLxIqiyjpY752qMnuiVkTquokxPn78+I033iiK4vOf//zZ2RnwXKMcHRw6pCqEe3dfaZez6c6IPO3s7iIpkDAGhVaNQhFsvWBF3GWiNqXU52sDco9IVRUAewPSGGNeeiklRHLOi4hz3VCrqGSusm+RCRHAUpIcy24mzD7TXDl9cejk2TQNknnvi6IQkbqucypgDmno7Tr7/ECNsWkaIyZ0We26slASEWkhkrRqhkiOA1FOb/c+JI8GTSKlsiitaQvP4vD09NS0Bmva2Nw62rt1uM/o7t97URooilHgqvZlVU6YxjEieVJzjIUPZgpMjCioWnhEMjAzYjUjBcAu3SS/FxHBPFUIUATfpS/a9WjkacBm+Omoav4uvyeY2VB+3pCc/jSk9DSl5dUNoGtvuiqqHO4bXhvt0H+PNlji/p+ePr4y52EOXohWxLXbEDLkDZZsOfu0I1+fTt5MtrThrPa2trWtbW1rWx+0istUeEJQBv2hF168d/fuzniHMYDSqBgh4nx2StikeOJ8rXZCzE3T5NDyO0e3HHGKMf+DCwOqJPubTKriuTuHB3s7Tb2wGMvgAxGamkSUNKrK4FjblkBT25QVeTZUAPNMpSmmBKKqFrMRPAKZkYggGjuoKgRYAiY0WS5biQBWqHgVL9GBcYySUkKwovAEmP9kmxA0QDM0JbB85fpNgKZoSgAEkC1GGJERCZRAGZAM8h+Gq7LDzE7kUuqaGQPUPGnWz0FRRyGuIUZ8xk38zQaGNjq2YWPUtu1Q25n7tkw3PtlQAAAgAElEQVT9MaOITHfG2Wqyv94MgVgFgFzbqogxeQQ2RRUAI0Qmyv36mmd6d8Y6Ee1l4AHi9e1mZgJzH8nsnHOErkeqyNSnjZmuO4LoZp8HqzD0JG3XU+YAdUSjlRiRqe9Kr60bYqCHx5/fQlJoU0qrJtg5t2JEEdTQwLMrfNAkwXlGElkiKYIxEzGotYACoIgCqGYRQAEFMBFf4yC6MTg3vLK3pdnwmBk26J108pJ+uRQnDmXMw/VDlDk9e5o5RzUqvPf9w8uy7M/kxsHf7CJjZgOXFDREVVCgbCqb91lijCNjmNcTB8Hq5exRap6YLpIskEnQRysjjqONE0+FdyTsIk8UCgEAQiBTFoHWSPPXniB/i4mUyBDV1uW03dxv3k/J02Iqdi2SuRZu3YwD31fdfPaesb4P7ejT42He38FscPjP8qLPnhf/LK8OtmX5trWtbW1rWx/g8iUAxtQ0glqE4i+9/qPvvnvhfHW4/1wUefH5528d7c0vnvwf/+f/BtaEcvn2k4vYtN77UJRHh4dg5tiB4absERUA2pgKH6aV/9FPfqyJHzs9PavruvCOpD0/OU6pnZ2diurBwcF0VL3w/G2m8OR48eDBA2Ze1BeAze5eNd3bDZ5u3zmMLZFzoWLAGApYXJxaajwTghuPx+PRTllUO5PDKAlAy7LKTa4qpJSc81ntg+sKzS7kt4sm6/sGuq630OG+8/qta93F4PqVoomADBGQAAEE0RB0GKmX1XlIK7yX9aKXWcN4CfPwmlEWGMioht3PkLbqaZZe6plbeTOo6/moqsysruumab72p38KAIhM7Eej6rXXXjeFEEI0yoH1+emJkMhlTx0AQFsz2yQiM5DVqyMBAZhJRoGdGJCYGFVM1RDZDCSpJMtMoyGR82ZCRKq8ipMmxwHXvFYREUhBTIiY+oSuTKICK5iutvgVAA3NLMFQAPpUS8mrpAoMiI6cQrGaS9TFYtE0zZMnT77xp19T1W9+85vSxvl8/uabbyJi27ae8Padu4GLUTkOxATonEMtehJjtX4UkQBFbd2FVU17JLxK9LanuDgOwV7P8TqXDZAEEbUL7rv0tgGAGONqdA0u7VhWy+aqz2uS1nMxRJWZeOwDGta+QetmSEOUPrTdR0RDMCBRRHQIDoyYPEK7bOrH33wUrT5++F0KbeXbwxcOQlVOd/bahGW5U43220h+ethGU++Tc2xBwMQUSJERQBSIyFEOHlxlLeQdDluRe4iEeQB0dS67mHHIl9CQEN4bkNw8pTacqX5G1Pd9QMebD+N9Ab9hasL70nluxPE9I/C7FjkPXvfmmcm1qMl8YQv5trWtbW1rWx/kakGNCJwvBPjHfuKn/tkffMaHvcnkyDn3kY9+8vDW5Fvf+sr5+Sm55mtf/+L+rBxX5a1bt0eh2NvbS03riwKABrNpl/3fyAfIPgcGlYfyaNd0lwlQ0uz09Pj4XYd0Pjs/Pz2Z7uzs709v7Zaxta9+9ave+3nNSern7PbB7cMiwMHhRMUlNQFRi2ZpPBrtTHYd8WK+RCPvCzNm58k5IkSy5XKJK92mQ7KOfOvNTjSHmW2MhwGimcKaXsg287U3Y6CuNfNURKIegKw/DhGzUyeS9WaABiuqse/xTRFoo8dCRLv0NOlh4eV/ATbHuvq0ho0UtRBCSm2W5Kmms7MTVfj2t7/dtune/edv3bqN7F75oQ87556cnJ3PF/nRq/PARJZZIzLoSLdVP8/IScXUEAAdUs5/MxCRpOpQe/sTAEsGK8rREREQIzvGbPsBql0aniIhmhEys64D75Xf5lCJ2wkXe1fPleOLJVFC3fjAuqb+2brYHvI1bU1EWfbZNHVd1ydPHn39G19LTfvVr361ruvYNGdnZ8655597bn934ovleLxTuLIKlZl5R1ZE1WiACk4BFSz7jAIi6WWWYz7y/HayurJH76IKg+jFjNl6jg8RmRwiEpJjlyylbIwCZmZEkMWTGfXN53MzI+yn9bqAvtgx+ZuIJfN7qprnP0MITdP0TbZufF/spp5eVjdnpTgYqQIYAXGnNjVumzg/f8IM9eykSWfPv3xnf29Sx3R0665ARW6PedJEpGLsnaBDI2BxIo1AYmdAmslhZG9GCA6NelMcs8uB29U5lw4/d6Y1SMSZ7iOi9+vYOZxtexqk+Q9Q3wcCXMtRfC9B6ZA6HmyH2WATKv9GaTfVfN3BPBt9OnDfuhFn9pe3kG9b29rWtrb1AS5kUCHvACiKjKqd/YPb5CfkxkB0MWuneziZ7iH7pA0gK9DsYqmNlIe+CJUHBLycgTMABFqhvjz8QkzIHeUCRCAJXnz+7ov3784XF/fu3fn0Z/7toml3JmMAmjWAJJNJCQDe+7Ji70owTALEppggqWlkRjON0eq6rcoJ00iSMnNZlkkEQNsYzcw5KooSEdo2ZmjXE31DN4584P2tK+6EhvB16E/Y33/g6nHZgvSMDFrvorlqJTtWI5N9BgOLziz73FB4rsBb1yiu+uZNdsHMevHb0/qnoaoTVtaLRCgSzSylJKmdz+cxxmo0KcvSuTznBgC0WCyRyAyZnGkCQ1NDGhg2Ag5wZmd+A50hjSkCGqIBAuS0jBwDaHl0kh2gMmobxQyACNkBgCQVEQRSNAVQyMDSMgLM5v6qCtD5fQARGeTs9dxUd84xkjBkAIjIhIi6qXol6yAiP7uQrH94UfgMnFTFIBEbIkhcllWBICpLQp1Oytg0qZ3N4/zWeC9w4dATeTNLYkRBO2LZITB2hiWERhmwreHYPPM5SH4fzk0NWaPVx7dmtpmfKt+aJMHAhDMDmE722fuQDsJCrmmmUVVURIqiGI1G5+fnKaW6rvOg41W0M3wX6+arAzYVAY26OVZjMwZzAGSWMlYQkCQtOVYhA2YeO7NQ7CetAEeGFTGYEhAgkWHKlrNIggREKqYGisSZk8bs/JPNmyyLf1cLuN/QydOSwF2kh3Zf//e27v2+MvSe5jZ5A5L5s4B5l0fyzGgW3s89r4qor32q9VX9XmcbYZ0x3nzAFvJta1vb2ta2PsBlHoBMTQAcF/t7xW//7f8C3TgmG092LmZnT548TInuPf8h7+KrH3ppvP+RxflFfXZ+++iuYweq2goF7puDIerzxEmSKjOhJFAFz+AZYqvB03Q8+fmf/bmf/umfni3q77376DP/9o/Oz8+ff/751z/xMe89InvvRSKCR4CqKoBJxJIUzH6+WAbDu0cv/NZv/ufOhzt37jHzYrH44hf/yCB5z0VRPP/885mByZHf2fzikvsCg9750jqQAittmeGQvttIHH5ffZP2j+jUjGi48nnPUVI5em+9PxMzQHR9TzwYhOsImavyqgHXt7kZ38965fbde++ca5rl8fHjpq3feOMNULu4uBARQP7Jn/zJEMokiEgK9OTk7Ozs7ODgEJnXGncgM+0g1GUPZzAIvMiKWTNTNQIBgKIoyrL0jEVRcCgyMlFDwDYHH4iIiiEieReq0szatmWOPZVERCmKEohIPhAmAkZlVpWVkz6RKDlmZiMiZuiNIld4SeAyEGKQDIFXpZ6D07gmjiWiRX3Rh9eH4ILHybScTqt22Zg2juHg4ODO3SNQG41GIqKg3lWmTBiSSNu2wEbswNjMG3hEAGAwMkCVlD9KGhSsXGQMgbNRSt6cSGbWBx4wM2fN7XrGespuKMys1kW9i3Q4GQyLolCTfq3ls9JrQS+zIrskDByPx3Vdq+p8Pn/rrbdCCAcHB5d+SLbRytO1Qe0ZeG/MphoQIoORGQCSKqgaM99+8S4xvP4f/2XvCQhdUc4uarCqDGPDAOgTGyIaAYKoCECDpI465TECI7ABAzgAVuLM76oJgLEh5HsZ5SWcV5jjkE+4maWUOXlw9ExhDFc1je+5oTB84LOPq/2AdwKv4K4/o1e/CkfN1ra11jXq9iyThL3keWOXYQv5trWtbW1rWx/gUgIkJBBRBGgVwqhqWilH41Z0sWzZVYvlnGiSpI6xbNsUfNny4rnnXjADBBoaXer6GFxsWzFd1gsBnIynZQACiBGCIwQwNWQM7Han06KqGrz7la98CQC8d2ZW14vpZJ+papYgDsyMSBgQySFQs1RvztSZunrenp/PdnYm7CkUjIQhOOd4NK7qxaIoqvG4jI11wG5F0MEwEQFXkGxlvIIEer1w65rN47UuxAzwaZIvQ0ADQFPI+V62FseHiGCSA9Po0m7OnsXW72YpVI6SW2VOIACICKCxQxZOKYGac46Zm9hmS0wzE1PnQoyR2UkypmxikTWig7e78gJB6EA0IoIokqEiqUkm6rBLfMu5gBnLERGxzzhENXZzedjJLPsY8b5tM4RsTbnR5A2Fnaqaek0jc1x5XebMvC6l0KTzd8m2m93/ZQj5rn7ECJup66H0BMhMAECsqU0pNWoSCmZGk6Zp52B7jBibOTMzFZoMgVQYwQEBEohEdGjACM4QMt6DlfgWBzNJQ7GuDTrm4XkYYqr+o4cV2ZudSDOM1EHlpX013mNDhdjHMwxMX11KKfvWzOfzu3dv918csvVQe+ZrPSqvXpkFrYTODFQAHEgyMQm+vBi1bZvGxNFCO0sjKYpiB5FTUoDEbAUBADAhgAlYsoZQkdCQQNEAAdmsACNA7lTSEIEAVAnc6i2L5aU6UPwioSrkeAskupYAexo6ujaA7v3O8t2MLd8vsnp28HkFTX3/KYLXZmzefPYGtOc1v3VXz/NgL2zjtbcs37a2ta1tbeuDXBl4GOR9eyZ4cvK4bnTvgMxCKCoIQST9Jz/714K32fwsYVEVASTdv3/fVLspvqfUG2+88eDBg5PT85dffuVjr33cDDW1d45ur9w7KKUEhEjs+P9n7816JMmyM7Gz3HvNzD0iMjIrMyuzs5beqqfZC5fu4TTZ7B6Ohpwhh+ILHwQIFDEPEvQv9C6A0IP0MhBnBAmQXqQnARIEDUYQOZTATT1skc1eqroqq6sqKyv3jM3dbbn3nKOHa2Zh4bFkVnU3BbD8IKvg6eFhbpt7nu9+3/k+vnZ1/uqrn5nN3Ww2A4CD/eXi8GFVbXNgwLaJh0oRAIlmjrcePdx7sjqMMT548ICZX3rl5e3t+dvvvP3Ouz96993bbVtfvXp1Z2enLGcAILLumIcD3Jo0Fv3ZGJLRzzXZeya+srNdN/sZpalcajqMdgKF2+knP3RTBSf9OUeyCADqul4sFo8fP/zg3vvz+fzatWuFD23bLpfLoioBYLlcqqEYmbXO+cuXr+zvHZJ3E4MTgixsnbRWJ8MPDRAoizo1ZwmYgS2Xy7quE+Ni4cyM0GUurmk6AOi62Emq6xqAch4DIi6XCzMDQud4hBnZd0QVe8N3kRijEbZtW9fLVjCJdl0XYxQMGcRmZaOkFGM0SFPAczz5BrRG8Y1k7yAPXZshTIaoMbNnFGbV1Su7t27dRND7924ePA1MFIJHNVWdz6q2xU6AEM1QgRA8gqomUwZwRgwpizzRFL33a0GF+U2zC0senhwPoXBFBrBjvvnovzoivUwPAkBKaVypQYQ+VgGo6zpAI8i60GMPz7Isx8uqqqIx+7s+fPiwaZp33nmn67q9vb3ZrPrUp17FAZOTwUif2sTd52TQn/VrIesmSAaEYNSnLooYovfehIuiwFAiVOV25ahIYmTmWAETkzKZiKACCGjXgVdiQmIAFEAwh+BMnaHPEm9E7XEfGep4U1veh5EjRUQEh4hIjrIRTmzOxEUfNnfuJ5uG9xOv0ztw5hF91P00gOeMqaDBQOvZ5/YMvJc/OJt/7je1qU1talN/l2oiATz5dwBAELM6tj4UCmZgBR4RXTJEsw5B9paLR08eLrvV7i029XFZOZvtXNr6B7/4Wur2nty3dx883J1fDXLp+oufiL1QrkMF4iCRnINlHcsZPz2499/+d3/w+F33m//+b/m50KUX7jUa5sXT/b373Z2/9+rLFQGpOkemin1zKa+8vA3m2DEALBaLZOlg9TAETwR1XTP7IswAmiLQg/feo5TabrFYPWpWByif8xiuzGj55K3bP/i3T548efmlT//mr32tiVi6+Va1s1zcNEDIS90GYL1y64w2pU+WBjHTITF5OIt27DpouYc4ExbSNI/dLMvDOKuNyMQ5Z0hmllO8BY0IUSKaZOkbMGaeL6er48RU4mQo/LHBTH8cXKqJqvo8ugamllSSc468IXLSiM6lGL9/+/si3d2Hd5wLv/xL3+haDYIv3CzaRp4eHIJx7tLZOR983akrK4eRSE2FmV3vs0JmFlUywEMiYNbsZchihkJoSAylmamoSTSqmtoSSUGt86SpZuauaxSTKoCmqgjLo8PVahljRAakfhBQRZOQxBQ8t8UVTC0ZeEgMrSpFg+RKU+oitIctAErsPPiq3I1Qp/qAmTtoMJVmhhDJhAwImD0tl42JtG3bSYeITAH6iUHMgIUZQggjOgQ057n3/pEKAUWEOAtHoSh3r734EhGF+duu1hAChEvEbCL7nZhCOQsptaI1ESarPXoXIEZl3mFAQUkamT066F1cBlY2p6Ewc5LIzCX7XnJpxggxNUTELkft9fmBzpNqdJ7MpIutmQGymjlPHkEAk5L2gmdCglAwmJiJpQ4UyUDEfAjmQgaZ6IAAUxeronjr9e+ZtU8efPD9v/6WKayWyfndnd/53Q5WKSUREyMDZwjIigDMyIzIyA6IDECACAQQUZOROVMHGAkEkjojS0K+ptAJsfkk4hB350xmNvPbZgYkgDUyGGI0BMAIjHnhKjf4zkO2j5Ix6BIADLAD6NAYAVGzNW7ZvxLA8OSn3vqlGZMEiAyAgJbkPPD2TIz3TMbstPB1yLsfYL/Rabh1cXTEiQnA3lHrDBZ3eKPjHZBOTsfund7ssZ0UWwbq44bNjCeqCgO17FFEhtHbmDuax5QVDGEQEpvRyKsrO2jbJoSgBm3bhlB6V2SH2Mw/d11SNWJAIudcu2y2t7ezEfHW1hbBRti5qU1talOb+thUSgmZy1BGEAZedqv9o+XhwdPgy2KW7j++8/bbH6wav3v1mi3IiCgSc5DoYiokXVmsIuqjg739Wy++ApbQVFJC6hVoopHRlzP/w9tv/pf/1X+xc3kbaReYLNl8Ps8oDhHrur53794nb910NBq9gCKu6sWs2kpJQuG6FgCVDLqucw4fP3l87dq12Ilo9M4R2LwsunZF2iZZOm+zeTCTuq6922LcmpV8aetl1Mvz+Xbpi+WRQu/a8ryL6zB0KAi9g31udqaQDjGzo2Cg52/W1nq40w/WOrPsaDfkEDwjBWstpCHjPQDNTCMSZcwgIm3TVVUVY7Qk3vuyLPf3VqpQr9q6rrfmu3WTYpTZbPZk7xBAAAjIkAzJADJE7X0vRzZpjb4Z+05VhSHLYZyPOyamsrFKjIAMqn1cBHlEBUyI6NiTd4golpAs5zUP8zkAk2m66Z5kOGRmBoLAo1dnWZVZ2Zg9LfPrHfNA6x3H8WXVomjKD6YixpEfG892jsGjiXfRtNY1tMM+O+djjDkgQVWdC0TIPhQFImKMUcGc92aWBZMwcfM/oeo8pT4d9/Y0hzamik+1r50kBQJk71ktj49qSlE1OWZCBCa0TGwhISBCKzG4EGNaLRZWekCtF6sYoyXruq7rJJToHLdxDI63kTQ79hACExFS7Ynic+sZn82fXh7dMzf+U2Xe1tLML9ixH1MXevHBjsc4+gA9e6kxfwVJ/jofLyEh5i+k3tTXDEZWnVHhWG2BmcwHgGyBO0Ri9DvZNpGIVM17D4NiQkScc13XFUVRFEWMMevq69WqKoqua7quY+amWbngNpBvU5va1KY29bGorm1DWShA3TUHi6Pf//3fX9arf/ybv/5zX/7Kvccf/OW/+WOH7Su3Xr5ydWtv/953776HtFW3QXGGDDuXt50rvvf68unjNxjwk7desbjyvE2GgA6A6mXjggeAw0Udyq3/8D/6T46Wi9BWX/zSz0a0/Xp51NbLZvGX3/p/SOI3fvGrn7x1U+HYqi+pzGZlVYWnTw4fPqxjlCdPHpnp3Q/uvPn2m8vl0e/8zu9cuXRlPt/a3tpNEa5dvyIJALdmVVqujnJo2+f/3s98/vOf+/Vf+w3CErTc2nlhcdTQVlmV0Kbcf4LBcxmxGAJZP/x3jPr6pfb+AcMxzXZxczm0cfmlWSF4hrV4bpNVbdiFi4ZqzvxRbtzH/ikv5+d2v26b5XL5V3/9nR/88A1ReO+991595eV/9s9+o2271bJ7/Og9A+66BOZcKDLeJKaJVeNEomfH4elmBkxrvIRZPxKnhgbZC+cYDYqISmwiGTAReAT2LkkEgJSkbTuRbCELMUYkS6kbGkoGtRij6gnrUQMxyzrPtFqtzNAU2xgXi6MYuwiyv7/fu7+omuLBwUHh+fDwsF6uiEFVQTWl1LQrIrp14xYMtpZjvnnXdVPjyuP5NKIRqJ8EhDrCsGnKeUrJTBDNe6+SREQBgaQoivwCJu+9b9uop2ZJ19iVqWYShsG/tT5+bNyJjq9R/lEnetynEyM5QjMRImDHwXtUEzFQk2Srg/2u6x4+uh9jvHfv7uuvvw4aP7j7brdagMWHD+9X1Xx763JVXV4tD8zDBPLZJBpeAABMU0rkhAj4HMh3AWY7rVtefwF8WIel5wVCF4yQ/WTh1nNg158i2FuDcBnyTTWrz9rnfI9hdusByJxktiOmHLuSp2gzf36MFfPQ8kiB0pADM4l5ZHYihqg5qCYj0hBCHgx2zrFD5woA8J5RJMYoqZUE77//fjXf2kC+TW1qU5va1MeiQlEAQEqRkb71539x7969qqpgxq21rXQAUDpM7T2hxzcuX4J2kUyU5p1CSgW7uQtbnXlIrqg8gpUlIXQgqAopxWo2iykKgDnYW66q7WtPFuJDUMJQuaPHK0GYFXPppCxLMyQAEUEDciwAUcTM2rYryyJJUxSzrXm5rFdmorELjoNDsBS7lem8bZvg7bCOzerg8PCwrEJZVkVRxs5UU1HMVRiwSBHKsjSFxRGE2XEncwE2m6JBReARP01fj5BD9WAg+vRZkG/ahfakzTl96djenPfTM6OQT5rgjw6aaNYjtd6zBLDrEgAxs/cFuRCjSsIYhTggsgo5F8SyUQcgZSWs9OEIAwiZ9nya8+9OMUvUp5/3K/3TpPu1sS5mBHBIEEV7MIlARH2WINnAmDEAELk+giGf/D7cgpCMkbwPRKCqKqAqzFwUhXL03meM2rat954d5l7WOQfYE19TS0w4lWXfJxlMguYyozi1PIFT9oxjZvroJQOIznkz896roy7FLAjN/S4HL+l4fmxKsPRZcJPt61n+QiOldmybeQxKT/Tr7Asz6G8SJKSsoe0lwmrGTCoSgheNpg2jpbYxVTJgMxULyOZ97KJzISNqQhPtTN0U8sEkTwImc4nDLuE56xdwHug6ExmeB/k+MjY707LyJ1jPBLHP8+s/kbG66abWoj4uCM07M4fD+rgRQMxzmNMj6scyzVKWqwOYgoyzzThI1hVBxMhy3CWN88jMHoAQNUX1zEyoKTHi0cHBbDZLmkAhhMCETdMgAaN00hKkGGO9PNjamm8g36Y2talNbepjUSqSVHwIzWrpvf/Vb3xz1TZP9x/8+bceu0QPPnhwr32wM9sL/pCILu18ukvXivkrs9n1BFqGhjxvXUq4vOpYv//9H/zcFz93eatCroh8cKAiQKag/+9ffydhuVhIFwuQ1dPFojtITduu2sbMbt686UGD8wAARuTQADtLCrBaLZbL+uhoee/+IyIidEWgz7326SIgkiFovTo0nXl3davkndnll27ciGn5meZTaMbs2zaW3nedbm0XYCyJGNUIXYHOg+owu3IM+S46V4Z52C4nd4ERjnwFj9Se9ZtD+qgRDh+pL7ygU0Q0JKCcJ58zugeffee888X16zeKai4GZbH1wtUrTx4fdTEWRRlC6NpkhgJGmd0jQiLAnICXILOaJwWERsiIp6GgmTHjgF1xjKfIZpvOOQdYlmVwxIyZ4BLwXu1oUYeo8/l8e3s7aapiiWSHhy5TBCaKyM65ro19SrjRmDIPRiKZ+BJiJu3DxDMDYGazqppVFRGh9u0pAQLqrCxVNabWoOixbm8KE3OTOkLBHOSdW9Mcbq6m5zFCOMRCrD1PRKvVqusaIjo4OMjBBl2b3wtSSk4shNA7iJ7c4BTqr7lrroX1TU07R/nrdFNiZorD0oCqKpIVpReBmFK7qiXZ3tOnKrBc1u/+6G8Q+J133jOx5XJ5//490LS39wgsxdS2bUvotrdEVUJwrU3xw/Gx57NheAKznVaoTrHimXjvGECeCMn80NDo+ZHS84fOfZjP9bPzBtZWEM7DwB/WYmr666dVA2s32AXB8dMXjNeFiEz7EJp+QQEAdXTHkmz5m8fzzESP18KOvzzzWklPjyOaYV5ESlFDCALivS+KIjN7RBCck0Qxtu/cez+lrq7rvb29wHr//n1V7brm8ePHP/eVr20g36Y2talNbervYJ3+B5+YCSxzHa+88kpmEt54/PrjBw9l0dz54VsBDx66D8zuFWH2s1+6keRotrMHtizKnevXrrZRdmYHuP1C7Ba333rn4ODo5es3ejAZRVEpuFWKj548LebX64592J6VxQePHgCiABwdLULwL1y+Ku3K+8IA0GUPB4hJjd1q1ajqo0eP3nzjDSD65je/CQApxddee40Juq4BgCr47VmAqswEjugc8QoRqELswAwM0s6lIGKaOAQSgCQ1UETbWTslz5oWGuBbDgbIvN9J75azWqgTD87sAPsGF9HsDHyYFZXTrus0tDuVCz85HLIsicpy1CysA4DVqjYgLv2Vy1d3r1zvYgq+SmJNm0IoYmdNs3LOeR+6lHwZstYPCFRznltejKcT+kA6nnY7r9+d5gmOzZxzLhCHEArPRJAhX5sikTl23vvZbLa9vXKepPQAACAASURBVB0lphSIsxjSVFWigtGgE8u5HdkUJM+nWeGK4AMRm6FzFIKL0Ztp0zQxxvlstrOzg4jSxaIonHOOEQC2t7dFpItuqoE8vlIgRD6bZ6rYVKW5hsfgVGTCafVdSinH4qXUqSqTUwPnQyDaurTrnJNw3N9nNSkMKtPsqzlCuyl1Nr21pul54/PT2cKhU88hDZDnBp0nRyQavWeT2Mau6+Ldu3f39/efPN57+81vM4V337mTWkkpNU2tEru4IkIg9C4oIJKX3hqEz1yw6AHwqdvmzFSM826qD8u2TVnxj4DTPhRi/MiQ8vkB1fMf+POjPrjQZTQT1M88/8cn2WhYHaOphcv4r1AvyzQDoNSrKE6QgQC9W5IkE1HD3mq4rKqu69AMVLuuyW61pp13blUfmURH+uDenbatU0pvvPEGaH379u22bYkoxnj1xRu0aQs2talNbWpTH4dSEeecmV25fOXh/Qd947XU3aKchUS4ZOokRtCZpRe0u9auQuGT83eZ30b9UVq9u+OaOloyJ+bufPCkVQRTQKXA5NgAgyuQwpOnBy4EQzpaLevYJbO2bUXEEzviWVVtbW2ZgRokhVXTiYEhxSgp5X/mBQ00iWd2xMF7TwyqoEZo7WpJkDwbAhAaojqPAEpkzIAE/dgVo4jG2CIaEZIBA5AZAzzXHwQczEsI8x8YHtj4IyRjtPOA31mNEZzX3055oSnqWHvBWpd/qumXDEmRphiSy7LM7iBEDoEQuai2EVxTp9WyM0Pvgxkk1V5M2B9URheCiOyGs8BkhKPtybRrnD6TJ21O458+8Q8sp+f1P+Vsl+IMMOnxNsdRuunhD09KnlR0zmUDmAyo1LLPiuY4h7quU0ohhCKE8fQOBjPrGkgzA9Fh7kgnsERVVcXgOJsu300nyLTTLftx5B0AAIhIUZVJDZnqtjs4OgxlYWZN0/iyYub9vUMdEgWLomByhIxA2eAwPwDD/KRpTkEc/py0CDp9UdbuK+99CCEE5x0hJIkxtkvQzgFIaru2ZspwFwrPqkk1Fd4jIho5cqo6m2+zKxRYqVi1YFT4UEVJcCp+beQnT+/J2k0Cx3Y1Z+OT05+C5/Fh+mhY8fl/5SPIR5+ZzbD22bmgfgLrg+cf7LjK85zoVy1Zb316lvAYRtsnMRNDGL7HAZANKO+KCpjm70PH6BgdAXfNCk2aZhUCec9gaXurUo2MiaBr2yWhBg8q3Wq133WLmFY+gEEX06qLSwTZsHyb2tSmNrWpj0WJKQHnGYp/9Kv/6N79e3fu3IHX+f7d98mevnxrq+RqcVjPyhv7j8L//D/98bJb/cN/+sqrP+PAY6wbjC9/4vKndl78bOFx/+kDV+0SzZJ2jlQlEvsoBozv33nA5c6773/v6f4ihNVv/dZvLRaLrovOucPDw0+8eL10fOnSZUOQaE1su5R8VaraS7deUdXPvfbZX/7lr5vZgwcPEHF7e/vK7o5zriy8agrsUoy5OREzwCTaBig8EyQSAc9VSivGYOqTgCq7wklqGI9DwyddINj5fB1PpomysDNnKkxC0vNLAYfmJme64ySiYa0pxFNirVON1zOHDPE8kSciqoojAqRxWJAQEYld6KK1TXzv7vvvvXtXFC5fveY4B2h7M1AgzNltPMkiN8t9G5IRsSIjEvbenTqRhFHOsxj2BAEQTNUwB8mD5g6ezCSllFIy1S6xmainQhIDswu5vxz6QRWRrus8cE76JnSGSkzMbnSCIep5UVVQVUIqy3J76xKzb7t0eLSfpCOHN29c977IzDAZ7BE1TdNfEevfFHMw5YmBPRs1k23bEg56V+QJa6Rngr1xfnIcwMtPPn36VESuXXvh+vXru7u7X/va14zwxo0bu7u7y0V9+YUrKaWDg6PVauWcq8oZTFLmR9R0tqaXcErIjI6m00z2nKmSxxpjs8poWQwO9w4Oj562q+Vff+fbat2dO3ce3LtfFNW779wxw5TSsn5YFVvLo84S5dWAul1eDpfDbO6BZ1u7APypz33pxotXjN1xkMnJ/RRJU3+O4bzZmUAI8SKnovH5nwjg+f+rnsk9nvbn/NvM6BtdcNd26cI0PFRNfYZe/rem33udbEHGB0CMiNMoVDQCgKZpmJnZe++O9Q6EIYTDoz2w7uHDh2//6C0yfeOHrx8c7HVNe/vtN2ezMgfSMKP3njFubW3Nrl12zrVte/36CxvIt6lNbWpTm/o7VXjO3733AEBDBvPNGzdv3rj51Z//6l9954/+/E//t3t3XlddzStr6kfeXwJ7ElwqfA1q1tJ8l5tWoEtdAGYfLbz19sNv/CIFcm3XeO9ztJcBoLnYJsewPXddssViMZvNumZfuuiYC+9R5ejoKLhdVUmqgNh1iUJgYDBpVxpCkVLvliFdclxoSsJGgEDGzDk6SwUNYF7N67p2XHlPbQPMzrstSWAKYEDgJBlSOXqiDA0EAIDq1PXkohNJcNEK95mKrPOQwElS7nibRGSTDjiDv7zCDrA+/nQm45ch0ODlCADASMjEzDFJJo4QCAiD86pqhM6HpJpx2doqvplkT3UiMpMYY+AwGkXCMG8zNRo5ZWTSQ1jNrNrYMgJk7BFV2AUiEhHMsC2fEMKR2UsplWXZtq1h9tAhAIgxOsfMrH3IOzEDQMrQqJ+7A83hCt4xIopERAwhWJL8smiJmU00c5jUZOwna9d0uGrUz+8RjX6J44XrPS+Jso41pTQafuaTk1WaecdCCGbonFOETlLpS+993XShLHIGfQghpZQH+cYOe7QAzVkLUyvFgRbrX7CG9PLj8fmRZzMzUDEBNi08BoIIETWmrnZoVenbtvYOui4SADluu47IuVAsFwsFCSGQY0FyvuJya3HUJSsSekU3+HCCSr6IJ3ZpjbbNdzgzWxqNPdUR5RtsVLGO8RJ5yLI/tP7YQaezfyf10heMooHBefj59D3wTGgEZ+l413DdSWLcLp4ePNMfpT91z6dRn9wbdloJfMFBnedIdPqva49zQkxeK0E6Nm3ynpumyZ96M3HO5eHSIU+vcy549jFG0ZSnc0WEANQg09EpJQMFiwidmoK1ZUAAlLQqC1ot653tsm1rYkATNNYUi7KQFJkQLJWFk9RtIN+mNrWpTW3q4wUIrYcxAADRx69+9et//xe+8vj+e++/862nD/5iWb8Z2/bVV66IzfZXj995q+awc+0FMK63rklx+Vrs9PYbt53Ct7/z5i988ZUyeFXJQ1am8HNf+PL9p0+W9ZErdhu9cu+DO82qvn71xatXXtAk169ecwTeUTI1MOdLQ2ijdHXae7I0U3Y8n8+YSTpR1Wp7tjhaqUoViqqk1SomaQlgsTyMidW6vf1Hzvkrl286npdFZWhqhkSOem8VQwBI43zRmW1NRl8nOsULT93JvhHwZN4fDD7lx1By6rRxfps1ZPKt+14844JOe1bibI5OSBn1pCRdF9UwxkTcd9LI3jkHCGY60W1h306jYWY1kRAJwAg9gEVJJ9b40xD4dlZyFwJDzlAf4KoCEKCYxhhj23UNIMqWzGfzEhDJWNWSqBromNs15kDY6KmiKemomZxmFeRDOzw8XBytzLDt0nK5LIoCSG/fvm1m165da+uakFJKCKb924iIIObtJeuj5GCkJc1MFVSjsU1QE2b0BYAxxpSSD857n1nH3NEuFouM/ZbLpZldvnwZAL785Z/b3d198cUXy9kMAK5dv27ZxoNQNFOlAojsHDvfdd0aBsjA6TzC53RuG5wT0wcAHtWxA7M//dP/68EHd77/3e+EQAcHTwBksVgul0sid/R0r4tigEtoSSm1WJKFoipKNpLdFy5zObv64ie/8Q9/k9385o1PlEVqhArthnlVmq6bDGBvtJMBwD5Vcbya/eU+JdrsPxpnmZT+9OrDjvCdydqtkWNnjbddBNt+nJ08OZL6oQ9tbSNrRzedDj3xYuwdsiZxmqgxEgEROO/MBmMsMDCSqIUvvPdg5pjQMYIpYlGVddOkrn30YO/p06dPnjy9+8EPEODuB3fN1EAO9vccY4ydpOQcXr5cMc3zzmIP6IE5u+TmFQHdQL5NbWpTm9rUxw71TRAL1UJbdOX6tSvXL92C2deh+eF3v/VHsX6dw6X6Pdx7esBVIYRSHIZLy6KiREjSzWbzH77x5td+/rWodSAP4BFAE3zy1Zee7j3w88AFbtHOnTvvB+chtpZiFYrteZVSKgqfkghoYOcYKULXdaDUtE1RhNyieO9VYbWq0bgsSxXYP0hV6UU7QmyahoqDtlkere6mCNderEyjmCB6ZgQANAbrARlgP1dypmPKmajPsP9VGDLZx/bHxhX34cVkzwBjNrGDEcA14He6J5t4gZxt1jK+bH3MpgechoiMrJBhDCJyRi8ZqCATEAIYoPaB7zzFs1liReN7Dm99gsTAASvaeceOOcyCRn9LlDGXL6kaQepCiCkRUTrOdgdT6I1FEAgQgREFkQzUDEzXUUQ26iQiEUupA0sA1LQxRSV0Ym1d1wCQUmqbmpmzGjNHLPR7ezxjaSJKRCMBi8iIysyAIJqGqTkAMJGeY/TeE53Yq5wlnecJc0J0URTMvLW1df369avXr1++fFlMvS+iyGinacOpy1R823Zr451TynedXKJzZ7Gm3Ozx3QVAIIT46MG9D96/c+edt7fmxXJ54Dx3XdeumqKadW0jyZidQFYvc4yRiRAgacMBXOnKne1XP/t5H3bLcrY9gy7tOakzlTtEm5y0hTxpKpNx93Qyrfd2xHVnoOefW3t+AeSPqZN8TneZ0ywfDBrvtWM8jyG8IJ/99G5csM3hNruIljwPssI59qrTbydEzD64a5eMDLwPqpqlCzFGIkL0sYuEGFwwjd57UBERH5xodIQl67JZpu7o8YN3nz59+vD+na7rnjx5tFgskKxpVqpyZXeXGYOfFUUeNJ0AXTw5ZoywgXyb2tSmNrWpj28ROGayHG/GV6DxgLtf+uVf+PwXHv3gh6//n3/6B9974/2Vrr735rvFbN5FYf7jpum+8vNfqULxH//z3xPRwAUAqEIU8B5eeWm7bj7jC9fFpiP3v/+v/wsif/2Xvv7SjS9l68WdndBEUwNCl5tYImIkRDRR16t6YlmWqvrBB/f/6A//uKnr3/7t375x/co7735Q1/tF4f7Vf/MHD57+SUoNOfRu/ru/+5/euvn5Fy7furJ9A8BMKQmQghkgE4Bfg3YXoD44Z8Zv+uRkFPDZNn3n9Jpr0BvO8YFcd+m8oMtERNGJvI0yXUTMZkAxZrCJNKQQAJohKBgC4iCJxN4S/YSLhp0cX5x6QiLiGvdyVsYaAhCAAGFZlkVRqACTEXAIIYRARHWTu/9hfG5sRtccO4yHU4GTjG8dkBIVReldZYa+aVJKTdOwC7du3RKRWVGGEPI4GU7sQ6hP+evfWiSzef1u5/tzTPYDNHbcD8WpgPUBfTmYLkvv6rouy/LFF198YffylStXvvSlL3nvX3rppa2trRwy0caIyCraNI2Ynci96DMQBSbS2TW/kw8LS84cHzWzTqxwfOvWrZnHeclMGtsawJ4e7N+/90CUVB/WNRDF4jJUfla5nYBlFYrZjjcvn/zcpy3Mr9585dKVy11bAvqmrfMIp/VKy/WQhkGunMW3vbDzeY8C7Nz7/3wW68Mm3X2oT/GPgw/XEvCeuVcnHthzvdF5WQungegFOzCNYHkm6p4gvbyCQZN1oqzqTM45xx4JnHOOhRhNZH9/jwge3v/g4cOHIbi/+PM/W60Wy8Xhw4cPHaFqKsuyqjwA7GzNdrZmROA8i8SiKOp6mdc1UkpokFdbVJUcn9hn20C+TW1qU5va1Mewhn+4u64OPO/NPpABd8F2QcHt3vzi3//Mf/65b/zFX/7Jv/2///WP3v3B/v5BWbwgsfnal7/4T37t67/0D75WFcEUmlWsKo8IaJoZr61ZOFwumLwDC56rUGnXNatl9r1oGjUCZGImMbAIZEDgVPMEFJok0RiCy9YRbdvO5/O2bff29oqiaDterVaqyXtUAwRN0gTPzpGI5MCGoW8GpMzd9VM/F+O9E8AP+3Xi8xg8ndBfeH7rcwaKA7xA3jnFVGuQ74I267iPVyQ0QDLDnB6eLVlEYUxUtwz0QCcoFyeZ6QCgOfccAMCOkZWY4oU+hidaWMPjTr1Xt9JgdsJrzh3am5RMMtrP6sIReTw3AIDA2QCwdzcBNgDvihCCiOWJIFWVgWfLJyTPB055yzVodLq1ncagr01DMbGqppSQcny8y685OjqazWaNgXOuqirvfU5ZyDdnjKIQzSxpzzeOSXP9ZVQ1s+DcmXagH4rsOi31zM947yWltm0RKcaIiG0bTQTARKRtI5LLwSfIBKhgEhyxWopN10SJ7WK5v1VUQCAiZuhdCdp5HyCNO5mVqDQMkq1heJqGy/84dZ7D5/NjvJ+2LcozkdLpUJYf05zmdKL66UTHD7Xna+TeWuDkqZdR/sjT8A0pYogsEr1nZqrrJRh6h3kZBS0G530gx8oshBGgKzxUBZjJarkUlwh3VdUzAUBMHXkHSG3dVEWZUoopghoxI55AetPP8gbybWpTm9rUpj6meA8AtgvQJIQMDG3XFKEEhLo1LoSgqK7c+PV/+nv/+Nd+B20VfAHJGQUkAEgiLagylFXp80JwCKSgMTZI6Qff/d6NT7yEDrSNTYJmVS+PFlHSq6++LAgGRkiqdnS4MNXSzcioLMtqVjpHImkIA6erV6989rOfnc1ms9mMPbPT+XwuFX/mM595stctlvt37rzHrlgewVPXdPPV5RcAUcAQUDAbvXCH0BlsfbgzdHJuzwZIZM965Vpv/ZHZhtP/vwALTdViRC77mmgCgwQARJR9MkVzxp2A0QD3ZOi98w73oWo9WlAYlupz+2bHQs8pgXBOp5gZ02FAsW+/UkqjE4kBAUAUAZE84ZMBAdCJox6G+jQbpyIyIg+omXLqwwgWB3GmpCTZBKXT7ujoSES2Z/ORNxtDGk7XVEI5bjNL0bJjSsZjPZwmnjrNAGgI4caNGyJy9erVZrmqqurKlSuImJP9YkzMHEJAJjOLbWtmQIS9u8mJjjz/yunlgzU13Xk9+nT8D05mBppZ2yYiUsAQit0rV02FUPb3HxNAUpvPD5FCUXhDraq5my0Z/M72vMAZgs53fMT60vaMPTriY74XsGvTzGc+B4bJw/4eGeR161ELZ0YvnLlc8rfszvnjw9ELJv1Of4SfyfV9NLXqjxlDfx5CPuX2ND7oJ+myNJfIAQADiojzFGNMSc3i/fsPmXl19Pjp06cA+ujRI3a0ODw4Wuwh2P7Bk9Q2MbWzyhvIvNwJhWNXiEgm2w3MTMbMlbz/zoXB0wiJ0Chr3Qf32o2wc1Ob2tSmNvXxhn81oQdlcFBUHCEJOKjaDo4AyNELBsA2dzyHqGCEnCC2wMIMmiJQCQYEEAUcA4GEwNvb83feeacI8w7aIjhJ+vjxwzff+qEk/eIXv6iM5EjMUkoHBwepk0tbNivmOzuzooS2hcXywLM3hOCLmzdvVtWc0JVFQaSSVvOtWVFsf/HLX2iObt17ePfe+ytT3H+SNNZ2pdNEQB0NBiaAYlAbtPAhIV+Pn46VnGvdz0BcYfYn6fHTeQ3f88zMrGG8Ub64puy6AENmp4TMJomYxCRiAInQpZRijGqYERczZG9PMyNyg9DOTMEs5WQH6I0BaTgZzA6n52Ztx9Y62kHbl2m+/m99RgVToFAENmAOfozaG/Wkw9aOCTfNtqKDq80x/2nHMA+RnDtWQma0mbFW0zSIWFXVbDZT1azSPA32eiw3ibkbf9S2bVEUIYTsvamqzpFzHgEznYgETdOkpFVZ3rp1K7uDgmhRFPP5fLVa5TxoROy6zhfViMSIWKzHkDp4w45HsWZtcnGP/pzSwf66e18VpUpEpqqqDpnns8pMADSKVLMtAOd9ESUR8rVr1yzS7qXdys1AZWvHr4RCcAkkZ8pn+F2V8xRXaMvJ/hzLO3vXzbNS+P42Cbfjd/lbQZCnGeMz0fuHWg96zhesxWZ+9BN11l+nFOJ0VUJl/EIgHOZ9PTtVdRxUmhhj27Z3794DgLvv/eD27duA9uDBA01RLRFqjO2lrbnzYCqXr1xCS4igqrFF5zkbAXsf8vpRHs1VhbwCg4j5k42ISHjy5OMG8m1qU5va1Kb+ztd02opOMFZ2tYmrskQA3zY+FOJwH8AQrogQc0ypdm4XIgBTSgsHW8nQovngemcUhBiNGdGg6SgEv1WEL33+84iaOkXqEhyoM6wKiRDdAWhlNodERRmWrRa+aJS882VZC2JrnTlbtbq9tRVb8MZOCPFI2/vzS6GDFUBA3NYki3aWbLfTEjCKU+GlcLby96rROSV0oE7irimAXyF6MG8G3sGqVg69NElS1h2BAbCPRi1SYqhSasW6oii6NgU/UyUw32OMvoUQBAFUgbKHQSeLPKVkZKCq2VQGAIC5U2AAVWNCB5iisGNTIgwKSkM7iiaEqL3mj3MjxeynvfJEXaUA1gEgGhCoQkQzNCIH7JJ0RgUgcZgbLmPCwgJBzjxmBIdGuW8nIgACAwC1YcINEZHUzHozvF7uOjBmkrhwBjlcPREDIoGSYzbiZBBTEhFiyO55jtQgJYmODA3UIqACBFBFSM4paE3gwZTBkLCFnHMg7DmlVqAGSmamlsjIQ2BjUxJTQBACCh4xAiQGpKQYkCFb+UuSON76BiSKhE6MzNQIBQQZyHUAgNiLhBEIEUKgnPSQzQaJHAGhegwkIpoEFQsfGDB1CYUJ0Ay8LxB8UwtTmUyROXYd+zJDITX1SKbKiGIKPcF4nMcwYMLjfIUpDzkChv4FCDhYYgIaGvRS2TzqlpW22ZXI8teBrxMQusShIUfblxrQJQRGiFiBnzNzHVPSCFRZJFTzrmWX0GKMAICaDNB7Ch4NoHZALB1JBwQOSVGNDVEAxAwFDIDElI2BPJLvd5VAISZtSxKySKoeAUSISFQBWQyVyJOnhGhMRmBA2RPIEAwUiMBkFCojoNEE9sAavBx+AM+plT1tsnLBCs5URbm22XEobtgNPZOOO43bh9+acOoo01xQMp7gseN968NKwMwy42U5uoQwHO8/qvZDs320i4FAT9Rl6TKZKaipqvMEACklT8zO13XtXQDFlIyZM9ZyRc8tM0Ymzt8PAkyUUmoL35oZWYN65JzT9GB3p3306FHgw6gRLYkIkRqpAvvC192R94GJgQigA0Q0IgMzIEOHDhQA+sUoAzRTZOiX+yaOvgBAahvIt6lNbWpTm/r4VkxWlr5ulp53iwCiwOza2IKmEKqYau+8ia4WMN8hx1sA4PwYzgtqQAQ+YJ5/c44QwXv8yld+PqV01MUXb13jIN/7/l99+9vfNgy/8RvStLV3aOAOF3LlyhVVVcHVqvs//s2/JqKokpL6MHvt0z/DgPfv3f2bv/qzULTvvfedw8WD1z7/2s9++SsG/rOf+fyLn3jB4FM/84VPK5hzYbnotuYvIHiJ+Z9+UzAzRTVCdDxTAVWInZmhagTtexoR9s6HIo/weTUDxa5DdlVwZWCfaKUCKUXv3MkkBwIEO983vutksDlxuZVHxJjyJAyC5Uk0QTQABbQx1xsRDEQMyBDJndmG5gciwzCYCQCI4XK5VFU0zZ6bKaXlokbklBIQDyCBnXOgBqZI4wZHNkBOMRI6Itq1AAkzy/lpajLAkr5TzA1l5sFyTzkZIMysWk9hjXYsIioiKWlmI/PQXc6GyIJVZi7LarVarPfZAIgYU18DMdYDpKIokAAR27Y2gRgjESMdu7/kZPksO9Rxvu5k+F5OsEBE5mw7RGYmOUBPlTjjQHTOERFoZu0spQSQzCCZZosXPXa7OWHGOIK3EQksFoupTc6IWPJQ4phAeHxLnOXceByIN+S55RgPMzPRBNLFNqWoqkyws7NFgBrTfD4norIsc359CCWqzedbVQiaVp1EMi2KInFwznnvAbxzjiAJ4aDkndLR+T+CgTvtr/tZ2Gnt18+EVacNS39KdWYY3QWQ75mRCaftWJ757mdu7LSe+sztnxnmnuXcwyEBIepAwufXje8BQ65jpr377zojBdIY87NGOJuVWQ7gfbGKS2Z2jMujxape7u092X+6Jxr/5E/+xFLcP9jb29tj5nq5qKqqKlf5Zs7S/QwpzTTT8sPSBqaUwChnzAz7h6a25iF8+uxN52+JaAP5NrWpTW1qUx/LQgAD4gSQqrKKHXQdhIIBfOF9Sh4RENKyPpxX1+a7FRiAQJdaAEAm5xw7bJqmKIq8uhxj8t7HKMx87dq1g4MDNwsPHz/sVjWgE6MYtW0igG+75H0GAuRcsVzWkmJRXm/buutWbdt2XdOldj4rBepWDk1WnR2gb5Ie+iru7x8IHlWzywf7R+wDJOoaKsO8DJdQgSmYeQTL3Qx5JIKYwAwoWzAy+NKzT2bRu6Jt1RRUQQRUzXmHiGXwahCjImCKWJY+BG+mYDQBPwjGpxP/xsqDJZllIYKUlJmyvwczJLWYOlATEcsxA4jEx0v1ZqYIDjGbqQydLk62PHWtYDPx3mfZIYF57x1RjDF2kZkyqTIahRCRgYBOuyUdZZwTdIcj3ht0emgmiJw9XhGACEVSNoYZQRSiKSAMekszE21VNEMyBCU0ZmT23nsiMuFhgBBN82FSWc4AoIuWdZgZIuYe8cxuuHe2JGNg59g555wzNOccApho6pvW4UhR7divBTO9aaL9NVODwQGVkUVFVZGIPDGzGaiAqphphpyQowxzd+xOzhbCyDbwMAoIkzhEW4NwY/z6lOi7mIka9LM2QsP1bABCgGObGEU0EFWVJENce1bO9ukjo9hVVU0RDZl88EW0qLFVs3y+Mw5XZWbC0SVoGHeEfvYSDAyBDGGqoV0zmJlKbH9SQO68W2UKkE773MCFceQfeU9O2c8X3AAAIABJREFUQjKACfX3HEUZpg378GyV+Onz0P/fBvaTEEDNoF8SyJhq7RCRCQmH5MqsoVQ1RCLvzKDrOmZOqXPOWdLC5yRP6GKNkBCSQecI6uV+WQa1RtLKFAFj24l3mmdic/a6aMwSbu/9qA7NemBTJEIwsl4fDnrSW0sH76PTStT+Gw83kG9Tm9rUpjb1MUZ9SWpmD0BmEDwsFvHP/uIPnzx5Mqt2Fsu9X/nm569eLwHAbEfa4MoyUJHbFBFhJu8Z0VRz5ltuu8FMHHNZFIeHsWtFwBD8yy99So06UbR0tFg+evRELL366stVVR0tF8tFd2n7eleudkk5QEpdlxpbNcTxxVuXVfD9ezbfKhero729J0Vx6d133034xEExr652LX/ixqeCK8GyPtNUgYjQATIoqJhI9CLgHKxWqW4SUhcKRBIRM3Wm4ojNQEQERLVrW/aeipIIwbtZdpIXE0AFyNFwk/YIz4N8oJr/qBk8efLEzFaxNVFmTF2XupaR0ATBiIB6wwOYWGiCGIBJr/UcFGs4ZpQD5Ma9f6yDZwZQZp8AwDmXO3OFY9MFEcnC0T49GUYPzbXBKrvApBPh2HQEJlrEnkYwMTVkzDERoqCaHHE+FlUQkBiTdCJsRAViHixkREJgRFDJUIT7zg8doDL5Y7LFenMXQzIwM80GD6aZSkoGgkagqCCqmtcpnCcVHSkCZAJDQDYgtZ7WmGISOEnsiKnl0UIwIuJJM62qqDb6GR57BuKI2HVs99cCFaeV3zqEcGYfPyLDEROefs3UpHHCTR0PpxLkW82IMWNjx5jl2c65cU2hx/DGaKpKKakKEHqwLqWkmKZTkWoiIjSkJpjZaP06zM7RFO/l50cscRzNd9YNl9m/NYh4Jmn2TPrsNCF2Wr35nFDqTPj9XD99zpedeFPKg5H5UmZi/7z89wuw7vEUY37ZqHUVBQBCmi4EpSTGfbhGvveKojAziYkYiAgYnKOUVCTef/BQpV0ul01T3717B8nqxdFydWSmSZZtW0tabu+EULi6BmZyYKOrcN549rZt22Yg0hUR81LK8Qd2OA6aKHjHZ+2s65UfbCDfpja1qU1t6uNbRfBiEjspvU8RQvC/8vVv/uD1796+ffvdd7/X6ndf/eRstWq++rP/3s0XvwAwT+nSaHuYUuc9q6XslgFAZkKUzfRhPq92oHr05ClSV21tfXL+maaVpm6987dv337rrbeA7KWXbjx4sJ+SPrj/9NMv/4zhDmAqKt+0i4cP77dtRIfb29tVOXv//Sttt9iaXVmt6Oigffz0YZ3aFy5/4tZNbzF87rPb82qWpPVOY4xoiBiYgQMkSSnVCrNl0zL5/YMDU6kq7/28qraapildKXnuBeFoeVA3+zHV8+oGYUUwTy0ggBiYKXGmvBQHC/LcO8mJhXGcdEtmZmRARF3X3r17d7VatVJ3dQMAzaru2jqwAzAw+fkv/yx4oKEtGfEATZpvsN6eLicc9nACjgd7YpIhW89E1AAIHfPgozDo+mxsoGlIF8ThoECZnVmfXj8aMACanOMcoyqD3NEgc32qZmIGajo46h0TdDlQwTF4whBCCAURrVYwWLAEIsqyySxCZGZTBJNhI5MohUEaqmAKRhNHzWNgIEMyINpAogKgqiYAG6MCECkvfPQMoymakQGYKYKIEPV+KiJRhAi5x3unYMl4gUarwOOrORSclN5NT+loQqgTr/l83vJHbzyZAztHx3rgYzDcnxnnXL8b0BOBAKBqyIBAjOScs9R/oqtqhgbL5ZKDh6wZVlRV7wMaiGESQ/JV5UAcIkmyHmPbeN/2+fVn4hA1nXThPDouriXFIwKcNT53DjTKIZPPBfM+Glr7yImIF/31Q/B7J/ZkckJ6oWPGRaeTGJ4Z7D79wrJhiHQNSAdfZgqOkJLFfOFSitvb26IxxpaZl82qa1Zm8qMfvYkgdz+488GdO2/dfoMIAZQJzGQ2LxeSmKAsXVFg8IX3HpUHfhtUVTQOEZdu8vWi+XuPkaefEQDIkG84qOOj7B+djAAx2MzybWpTm9rUpv7uF510cDmuKNFzwUUBCuzAEQQsv/qVr37xC5/71rfp4ZN/t2jeKSv3L/7Vf/ZPfvU/+JVf/g3mF1KKAJCXYwEgpRR8MDAEFemnlWKMzjkzMknOc5L2aLkoi63Sl3Xb7WxtLxaH862qa5udS9tHhwsAcCE6x1GjofgAziMYxs4QirZZVcX15UJBdku+uWoVOmZ/1DaQIgX2YOq8hWBiC3aOLQABEKiaQFSMLiRdLAnmzCRASAVYZQLBVd5BUwMCeA+qK6TlziUWvae05YtXV8s4qwpJAEjaKxzHmbRhlg8v7DLNiCCHgDNzSa5biaoiCPZiQFMDJMutz3kui2CUe2MAHGCP9D0b9l0aD1iCEBHZESAwAIiYmmgOQsD+52sKLqR+nGcAD8NjgiF5HscWEdFosLVUVWbKLqZo2aKRswEMABqomShYNg3pD836HTNFFTDtF/uLoiAi74sBhuX8CAcMGeGMiQg2nJYeMCBlzm0K+fI2M1LN6EKTiHUSO6Be1tjHSPRq0mzzIoAMaiOYI+sz4sfpuNxQAoBIHK5Uv8M5SIK0V2ZKPyKl/caBpsN7xzpMHGaletIUwWAEfTA52NN+/UMcBp53E+Y3omEWawCT6hxTtjpBHU6bH4GmGkqWpCIwFaAGxiLAhMyOQcHICBB4pPKYSIiwt4w5QZCqIowJjefs5OTBiYBGO2tG8Zk47TTUmf7KlNm7AFWe/iSeRwZ++LC7Z7v4nvPLBH0ufb9HRmvvbeuLT4NSNz+gMTdjfa96Km/4jCMANE3DRGZWFEVWYJZlqUnqumaHoHJpe75yaYXctp1owxDROoPOOxNJAAqIsVuZIoJcunQ5pg40lsGbiQoaAJDk+WACJgImVlhbDUEYvq4IEHDqxEMZPOPkWK0/zPXUxw3k29SmNrWpTX2sUJ9NmwHPRdPGsiiSQEpWVhijqKWynH/j69/47//HPyzh4OGjx++88zf/w/t7b/3w7d/75//Ce183NTOLCAAHH0RFRIIve/4PqAgFAOxswWJ58OTOvU9/5tXXPv1pw/DyS58QdVvV1o2bV2Ps/uW//K+Pjo5eeeVTn/vsl0Fb58tLW7v/H3tv1mtbdp2HjWbOtdZuTn+butUXiyqWRLOXHAuBQYumIUM2AhhBAiidkSB+8FveA/ghjeE4vyLIg59iIIKSQIZEi+otUSJZJIvV36pbVbc9/dl7r2bOMUYe5lprr73PubeKkpIH1x4Ai+ee3a72jG9+3/i+6fbI+fza/kFdx48//Oi9N9+VuMj93jM3t/d2D1595eto44cPTnBCVdmYyGKxeP2n39/bGe0djJ9+6innp0AoURZVEGyQhdjO54f3Hj5yNGlKicEASGMwUGa+trfvnHvm6RuLOPujP/7u93/4ByHOHp7+9PMvfe3vf/s/H+U3Xn7piyrAnLokAkx7Ug0CmHsCvdAHCZhBnuP29vb+/v7p6f26KhnJ7245pCLLiQg0clvUIhbApCatqyr1eV3i3FpQW8vzEKf+lSApC9Njgpj+aUuLl66xTm1j+vaaJhLX/AYhmTvaKsZAQ2jz3rsG0TAZAsZoZgm7IikZgaGlYD1Y4i4EFgkmdRmb2QyrqlFVMZeyEEIIiJbneYyxqioiamIgdEktycyLxSx5/S+jyztAVNc1xBBCDgBNXaZcPu89iDYxZoG9x+TbyeaS8lPVmjoCQJKDAhMOro+E+hSMkbqsiLQVLnlXaI/BTHvUh4jACABIyGb97k3VpdUtyzkHhGCopmsszeV4QBhMcjLzYH7SUAdh8bhic9J61g89LSy5N7ZqyfQiEUGDDi2T97mI5XmugJA4YwAzbEJKV2xT13SpX7U0NAWmfcx6999OuwrUEdHt2Gd7Vujqxl4Fk/BnDyhfE21eRn2PA2xXzvI9EcJ9wm+GWPFnyhgcaEGpH/Qd3NWReeWZnzh5eOn3nVwc+3QW7hH49YOxKaaBvcWims8X9Xz24MGDs7Ojslq89sM/F2kOjx4uFudZ7s/OTnIGAJhMR9cOdogwMYGjG3uMFmNwhECoasxMDOjyNmev/86K0tlHpU0mhLSCNZh7HI4cX9Y2pxuntrff/jUb+5ZNbWpTm9rUZ6xs2DTUTSjyQkSIufAYYyTKPOaxEZft/Pzn/+a7d36ftYZYVLV+57f/3f713/y1X/u1oigkRGZHhGbG5FUSTYAAprHxWSYxiueXXny6ro/AQp65umpAhYSL3FclBI1SV5n3sQkq6oghChkxZiZAmE+KKemjWKH34xibyWiUu5wARiO3tzs5WziP9cnsfpZZ5gOQXZyXeuOmowk5LAWqpolqeeHY5c5paKJSExW994BaxaYJ5c2d6z6zpilFGzWZX8zmF7NixHXzoGoeAJQxzJO5Zuup2S40pwA3A4iQ+MSrKoTofbuLUl9dFAUTgAkQ5K4gAuZkra/MzIxEpGCqSYNHiMjUZqN3yE10xRvDEUEv+QsGRB6p8+jv+mkzJCLTZS+oqtChkYGbCIAOUB8aAq5YL6q1JEwL9lr0QgYiGkIwM+eJ2tR2I0JJQKOVIEIy9kw4MSVPpAgK0zSY1E6EikiMsRepKkQzI3TE7DMOgVKkgaJ2IeCAiCICCCLSYgwyZnTOxRirapF7ci7vmcCEbURiwlEiZobU4rcE+pLLiwEAMUQ1EeGUe+g8dFN/2PXvQ2VdkrB2+21FENsTlf1Rc84ZXDE92BocLZW60o+9pdcSUT8Fl+AbDGR7/Za2M5aISJ0Bo1knMFVAYEAicsxmCgZpgaA751LEgwMSdpnPkpizTny+ACguwwMVTVWRES6Zsqih994QCSkd9/YTtHXvGCZPPM6xs+epflbg91e9Yz7eAOZTPhk6vS5044tPTld/gsS0e4h679yh68+l6c0rKq4LPvr0CGrRlS1pNAkVGJoE5/KMRSiaWWjmTTkjC+X8lEk1zGZnh+wsyzKz6D2rVOAh9zlRETyKRM4y53ixWGxPt0IIoY7MDBbSrkjnQDrJJVq/ljH8U0VLoeZaQullHAgdl9legBvHzk1talOb2tRnqFTbv+5D/VuWZUmLZxAByDk2RVBAY7Dp+XH2zk8uDJtY7VqzdevmK3/we9/9+le/8vzzz5P3IgJAIpEIvc/ruvbeA4DPs6qqvPce4tO39t58s8kcalMiuI/vfBCjU4XdvW1e2Ne/9pXFvNnbv3nrxq3D+yfsqFwEBAfkxqNifiZb4/39vevl/HhrMhK5ELGPPvqRc0VVNkFemYyhyKLYaV5shSh1zc5Nzk+jmgeCs5M6Wn1wsBOIVPzW9GB7e+/OBx8dnT4gljff+jGTHh8d7OwcoPKLLzxlgs89+yJgc35x4rbev3Fwg5kliip4D2UJ3l9aTU8CrccTfSJJ9IizWX3t2rUQwv7+7unpcVEUhw8fEhEaEAAiTiYT5mmwmPKFVbWuayJSGbo4tjzSkClKnV6Lc4hVFQ2xncTDoXQtxRYjGjKqKmEbF8HMw3ZoQOjBWjyAdR55RCnoLU3aWAJ7bdduEIN6l/wlzMASeZXwoaqGWGdMEsXAGKmqmizLVNNImDJTVZVZlqWQBjMTlXTSxhjqukqTa8xcV8Eloz+RqIrMKfxdtULkhGqSL8np6Wkx8rPZrG7m0WQ2m5lCjArIzuWz2QwAEiUYozVNYYYJ3ZmpSmuFiYjOJ2sSS+kRKWMcB/st8ZkmQETaXWtuMICXLIP6cb7lVF6H1oa8XHomrLpQrOlLl+D/kr641bKqtrOFS8NOdOwQAVSRMWH1BLNHoxEAeO8zXxiSAUYRA4qmbAiAEo3IKYQiHzV1hJxa99fOLJWZzQJ1DGSHbzmdbImASV+JiJMTTzp103/To4wIqw77PYhV0fQcEYFOUJoWSpYn8FWxCsP3eRyyujzqtibstPXwiU9Va3kJP5P/5+pH62X808eiDBaG2p/TOZyuyn6dCBGDSiKKk8Gv9z6E4IiZW2OkqJKseDTEunw0Ho/ff/99AHAue/+9d/M8Pz09Pj87bcLCkcznZwjNwe7ELCCiz4p0V/EMgKKmSa5uogZQ+HFTCwAxZSkasU1wGSyFDINM+l2X7n7d3rhSE6uDJ6QTSbqXt++xgXyb2tSmNrWpz0T1i8EpFxsJCLAJgckzY1IqmmWoGRgwAQj94e//6Pbt07I8DPVod/vmjb3nr7/88g9++OfPPf9MXVVFMa6qpigyiSmUL6OupSuKzMw+fPDe6z/5wUsvPuu9Pz452tu98ZPXflQ38NxzL0yn44PdnW998+9kxZQwBxv92R/9ycXF2a1nnsqyQtSeunlrPOYY49Z0Oh5pWVZqOCvvHr35LjOPRqNYVVs77pnnJy4Pp7N3QmN7Oy8s5vH0pK6bqgr14dF9cuocjaejrcn41Vf3QwNv/PSts7OT0/MHf/pnf1Dkbm97Z3t7b3uy9yvf+iZS9sorr167vucze+1tGeXXx+OD2EwAARl8G9wHgGDJNgCSb+djO7/knBGCmKlzLs9zIigXmCSL7739zunpafLPYMTnn38+NToxqoiJSAgBER1nXc+HnYauH7npl7c/eZxp+PNgbmoFUcCaAs6GyslLSV/YdpvpLVbsFhFDCEBoCArW2mBCmxa4/Aw1BSUAjVrVi77pRzK1qAIxRrUog2jytFs6w5L2ZDYzMSMEg5afIAIEYGYyCKGOEUOszIQZBWQ+nycshsDsxXHW+0YCaoxRE9RZk/b1SGCwj/rvnITTauvRbcjJJCUNgSJaK3EcdudENPBxvNKqEa5EGk9QDw6/Qx/5ANZFQSBmjkWEOUE/UAXT2PKK7JFd59XK7RIDoGKSFiIRATE6NmpbarEkqMNOQrwCkNLwKLNHJmz7ckqwbbAD/0q1xvs9wcfyCXvvL1E/k/7zCQfrEx/tsyu7rdM0cJuMmuAqA9IUn3M5ZDIvxojYNI2IiRiREBE59o4BQDR4prquozRRwvvvvomI77zzzvn5edM0t2/fZrSLizPn2TnKM8oLl2fOFRlRjohNWLTwHFPGSbqJcHuNpJG9rhhl/d6CaDpUbC91mwr4OH/aAdi/4tHuB9xAvk1talOb2tRnolQ1GSoyt38Lo8TMj81MtAFsAJUxT0N/dSl5oe++9WbTSFNDlo80NEXhixGdXxy/+ebrr37hF1SlKLK6kjznupY859R+AygRHR49HI3yKM18Hvb39zPHoW7MbGsyzfN8lGdVWapqqMsmNIxQ16VoYAfOAQERAzNkuQuhGY359GyWFyHzMq/ODRFZd7dPnA/OT8ktvFsQ5eMJk3PEOXDjzLmMfIZ54TJPZbnY3y0CgmhQk6qqYhMCWZqPQnYIXFWLVllUNWFxw9veYuYJuK5MPbampKjdRBy1GX0G9pg4dqI+N691pWOGqq6dyxBDUFMFMxUJufND3ddKJIDIKq5bBrUNBnsuo741wx693AYtfR6BYD3l7wrUd2WHil1AGyzZGyIiU8UW6HQSUzQasI6DfDZAjC39iETUGzkKklHrmmm9KTsbgiEBAyn0ckcAZFJQ03alnxGdIyQUYdVoluLdQboMDzACRBM1VEBTUwMFgzo0CVumtzVEMBAzXJqadrpFW4HBBpiWPDoy1oiIkIfzV4No++VwoKoarEGRZIgPw379MuM0xPBDli+lQgwf7TSay9WfXpJKS20qp/WFNFRqmiL1GGgleTKReolDNCKzlkECRARSVcYVuimBxrTL1pLT7ImR62vt+yeyamtLEqsE0bqdzF8j2PuUPi4/06dfaRjT6cl5oN7UdAWssfHDNb7+NIOOKe3uI2klBcyM0FQCMIBZXc7zPK+reQi1iHinTdN4p2C1xDLPNIY6zw0xZMyOmFuvW0ZTVEiReohk7VAodedmJ4Bvz4J0z4npDFnuvfXRPG6V1gCEtLpPeocl6p5iQzxJy/QJSC5UG8i3qU1talOb+kxU35cnq/RkhC6x1dIAoIKJCpsHhHyrvH/3zf/iH/9HpnE8oj/+o98dj7YPH7z/wfc+AqOfvv6j//l/+l9UgGiU55xauyDg2gRq/N3f/86dO+/PqrNf+dY3ieCHP/zRGz99J0YXand+Vn7r73371Vdf2c62Dq4fGLqmwkWJ3/573xQNi7BoZCGG9w/vEmbF2H/7V3/FbPZ//+b7x8f3q/q0bipimM/L5uxNP4YP7mI+phdeejkrbp6eH52cP6rCngEKVCHOm1hdzDKzUV7Q4clZkU9fffWVUL0g+uWvfeWrxHawf12DqJIZZ77gne2DGxMEee7ZXyJymc+bJo5G2DRgScbXQSzTxPc9iWBT7TmcNOwEIcDW1s50up1l2c0bt0D08OjhvY/vqmpVNjHo6lgOIqIMtUyw0vRYovsIDFas9h7bRA4Eclf0iDZ0hiDoTRSsdcy73Nf2Tfywgx+ECriUfUHJDoSASbvJtNgNE7b6qxCCqjJ7AIwxmqKIZFkOAArSu3eqRedcDECAImIiiSyyq1wciZgJOUuoT4yMGT0ikWPyNjAuAUh5eoJoQSIRialhaw4oYDjY0iFi4RZM91CQk2lnv39TjocqqEYzS9Fna0N6KUZ9Fa7D49Dd2t5eEra92/4lD4927yGBLSF3jNFEkREBmdm5rM95AyAEAkRkB8gIrT0+ERIBUvJp0QGMwXSEDcgMrW/qqU8RME3m+wbMy4eI+bGA6pOA0KVzewCJn5hZf6WVy18F8v0l3qS/GD+N3ejwZ1UFlO7l1jKsnZ1sPw+Z/pvk1qmG05IIysSU596RiAuhltDUTfPWG7ePjw4//PADEP347keLxSLGSHKRFsJM42iUj0dM00mW7TAmct3MtLVLaS+X9EEkMa3mtLOi7d1psBYBSw1tJ1kHBjS4nLiICh1FqJ0pi7V/wrBdIknxomlFLP2AtrZksIF8m9rUpja1qc9EXVxc5LnPMg9AagKITGwEoKCm7Z9VYlAAbABOHjx6bXs3MBQEOt3y5eIRZ8HVk6aJ1UI/+vi9Z269bF0mXVYQANRN6Tx+7/t/+tO3f+w9G5LzOQAsyhAFYrD5fLGzf61poiEYmqipxKgUInoM+cg3oLWF0Wjc1CGq7e5fZ1MmRC6Ixt5rFGqa5ujo6Kmt2cgVrFTPBaIHy0WskYp8g+gFBClKaFRK5wvnoKrnqJg7HzEiuJ3tg7quwfx0sut9Pl/U00kOMQBYE6vxZKIKIoDOBQVB8Y5FYou8ACGFHOCTgp9TPyeiAO2cGxFl+biu66YJyMTOOc7YZR4xqGkTmRP8bttiRNShJwcMjezhyhzqT+wgu+6w/V/n4I62JAxpADxsAPwAQAEGSKOz2uv4MO6cXQjZdRxSYjuNKNFW3dI8LmGOqsaoaTQUjExVsFE177NEnrXdrRkCE6L3rSWKDOiLFvZQq1a1Dm9Hk9Qfpk4UEU3FMHELPS5SNEELYCBgaqqYTu3kT0q92ekAU4GBiQgYCWh7SoAishlkmYdWoSqYEgqt9elpIxPIhl3vZbwHn2RSsppqsA48+h+WI1JE6SCmxPrOwp4RKLloAlDCziqmmggg6lxmurhN6vFky9olC6D2q2KivhOBAz2mjTFGEYA2cHAJLDuPmb8i3Hrc7npCNsNfkev7S7z8Lw0s8TERhQlx9WLvIbxP1ZthDmd6VdWhSQxZ5iwKoTnQIDVKrc2iKU8XF8exqS/OHpZlKSKMwUycc4AWBXyWq0U178gRp5sho4Eqd8Q9GKRcFwRDMFq5Q7ZOR3g5NCipDLoDxLDMeOzWqqDLikFMMs/BhYDdctfymes6zw3Lt6lNbWpTm/r3rvRKD8mtrS0AFYmAxkRqimgixtxmHhFkAN4U0AWFw7fe/ZNnb72oCoePTs9Pz3yGs/OT87DwLj87OvnOb/8//+V/9U9TjBkzRAGDmGf+J2+99od/9HujMRPn09EeUJ7n+Y2nnjk5rUPN2zu8tb23t39gSEEikJFzsQ6LKmyN3Pl8HsB8lhlaE2tCWFTldDwxsN39p4pxUZVnZ2dn3udbW+fF4gdFPnn6+ReVi92tW/n4gPPdxWJeh1hX5pzf3t4FG5G58qJqSjzYv0nonXPTqTdtdFKEWOfZaJSNTRnBh4hMhUTNs+3FHJwDYnAMiMCtL9yASbNPhbJSlPjQLnxWVoV3zrn06PbeXl03IgKmIkLEzC6JOS8lJvdizoTTOprFWp+VDp/hJ+K9FvV1nuw93hsqrAYIpG9VdSiTo9b2x3r/9BbWQvtNOmEkQQu3eqy4IjNLkXfee0Ln2DG7nn1UbZG1qrW5f4iQhiRlVavWBZ1DBzOWlCYmh1UgIwRWUREVid4xJcEtKrITFAPXhS5y65+prWln+v5tCw4CRu0oJ7puBYAAGZGTlC05diZ4S2aAidlzAk2P+nrXjU+MersSolwGe7Y0DrWe8evj2qGV23W0D6/Ewbe2n6pJnGlmoNjSh4kiQkMyRFRM+nCyAU+a7h99EgOs0pLtUCC73k0kfcknCTttpZ6Eew2evPc+DfoaHojHSUB/JtuVT3lzuPyGT3xz7dXdvaMqrDp29gatiJhlWZp0ba8RsxhjCIEcnZ2dMfPJ0aMQ6hibs9MTAL1/78P5xen87BGCeoyYmSr4fKImzGgmBuJykgjsTCBQewmSaTfAqYbE0Ob7pazO4bSz9vCrv6O0GaAraoEugsXSAGnK8FS7Kl12YOhC8EnrIxvIt6lNbWpTm/pMVAgh9Qaz2cWjR4/eeuuN2Wz2wos/9+yzz+/vTYuCATgGCBWMtuDP/+KPkKtHh/d3x9Nyrou5nd87IiOkerEo33zr3e3t3V//9f/aZyN2FBpzGQK4RXPxL//lvzg9f/Qf/PI3fukL31C4fu36rRjjs89+rmlcbPj6tacN3FO3bmRFVkeZVwvAcD4rHx3PmmJXtDl4anf3YBptHFZ4AAAgAElEQVQ0zMr7VR3Dydl0up159/lXvuhZ57Pzu3fvMuUPHz7aLWE63f/KN/5Dl+1EHlWqF3V95+GDuqGzk2pv79rnXnzZEc4vTs/mJRDubedA7NjGYwLzWY4GgdmjOBWWCKE2P8kYM89wJnP2mfPJKDKKSoxM5MGW3t+ABiCACo+3gkNEx0AEIiCiIkKe0DkyQHIEuLd7MB2NnXNvvP5TiQoOSKmb32OAdphl0BEOTcl7S0MYeNM9Fuxdif2GM1dXyt76D1rTba55AxKRc8zYiocBUQXEBAjYOWY2EJMVqRW1JI8iIqFTjKlT7ExyAKyd30mwjYg6ZEdpZ/Z4ZtgJtlOR1gZzESMoQ4dnUpOMwKitCs05IjZ2zgwA1RASVxFF2vA/bM1OW4hrBtbC4568RcQE+RQIAGKMiICoBqqgbEiOmNkkriE0WCf6VuIN1jw51ub3iOhKZDQc21tmvg/MP2hN06ttOkPS3SFy660JAEaKkPA9IgIOMB4N7Gdakgc6HlV7fin5pgK5bkdx912fBJxsddJv6Eh5Jae9stMeb8V5+eVrcOtxCX5/vbfiNROgJ4PS4ULJwPhHu40CJO5zMvp7gQE455CWWZGJa62b5vzh0Ycffqga33jj9dOzk6YqP/zoA08IGL1DzzgejzJH01GBiGXyXiIDwFBHwAgkYgBq0npKERszu+SHFGOKDAHHnMJEVXUlhhB1eDfrts6GWHCwzsVrMI9SVCjCY64RIHsstN5Avk1talOb2tRnopI8K0p455137ty589577zjnRpPpYjEj1L396c99/hdGfoQeAOCtt98kridTX9eyvXX99LiejveaOhJfNM3CO3rttR8kG5i6DnnmQ1R29m9/93fOzk9Hk4IYEE0FDBhQ6xABfTEeKaBjjqpBtLMHJPYuxBAbNs5NsyaiGIYQDXh7b887VIDMj0EbxDzLpt6PRE6smTo4YLlezwvxIyUlrolOFGNQkYiEOQJJdKaZd1kM7BwVIwRQtSbL8xCDcxRFR6PR2Sk0jeY5j0awWIDPBLAWNQMSjcw5sk9AbAC6DFABBNEPG4xL3Rt0Y2stGgmNtgDGIA2icR/ChtxnUqXEi0biJc7hSo/yy1NMVy+Kr7/QVhOirbdAkDXUt+KIqCuNVQu9oLXmNzNiVhEzS379zKyWsvdWvkznQ0NEjKit2YNRN6sInTBMUhh9b1U6TKjD3tO/c0HBLmcwZcQPKKy1WLOeR7UU0weWMv2sy7tLEHMFXA2Pcd9kg1FryLICtFoLT0Jb09et+qbiYP/DWq7a8JANMc9KkN0qhrzss9p+VVhivfYwDb00ukdhwJ51Gy1mYCaAlBIq0zO1BXVOUwqFLWMSh14+zIxMa+acPWp9LOi5NJSIj2nl15DSlW43V0K4T8/X/f8ZAwiXjFt7hNzNY8vamdAbtFy5KNPzfm24BWiMTeYZARwx594TFnlW1zUaOPamDYJL4STEBTs0E0QXYn/aRzMjYCJGZASnRiBgpkS8DA5FAkjrMkOwN0CzYAjU8tKrlPUTBM8wcND9lDtzw/JtalOb2tSm/r2sq7uo1FA6zr/x9b/18udeffULXzo6OsoOaDrZP364+M7vfn9r++Ub188no3j7wx/8xm/+26IonroZd7bDdHL9H/3j/66q4g9e+9H52x+Pp7P96+9lno5OTq5fGwEGQwxqH3388Mev/+jvfvtvW7TPv/iVbXyJdm/88Af3iENVL07nR+zg1a8/V1dhMsZojYMCdDqfBW3Yg/6bH/45SHPrYO9zt57NIf/pjz5YlCcvfuHG1i9/odjyUlws5s1Fc3J09kbuT599MRJIUTjb3uP65vlRVdvh4ez9f/e939rauUa8NWGDeDPPx8/c2EVDKSanFxfM7CtfFIXE8Vtv3/Oejw8/OD09Ho2zr371b8TYhBm4iohoPNkJQUJUIsrzCRHUlaR8qa61JjBCyBJ6GDYYy8OALVdSlrWq5nme51xFAAQVEDOHpKCGVAcJolHFBBx4dBxCCE2d9HSpgydOXbIhJpcXSUis5/fMUpqidYYuXYAbUmr3RYGMEBkEHGUIjEiGahoBwLXqSPAoCqYtlQBt2hXhCCRtu4AZQqsVJDJQ59lEoi1CY4TmvQ8LnownPnOhWcRm4dg+/Oi2Zzg/eVTPH5mEg4M9MDGr8iITaZgbyAFSkp+2lpMZFzHGIBEMkduEdzPTiIQwYgAmdIRMMTZNM0NFUkfqCBjBOQMwzVBijABEhgBKTNnIJwsZ5whMEcwh1vW8KUtixIkHROe1GHkVVCQw1mRBgcCdatrMQIEhJ+YITRlLn7soTQhhZzyVupkWU4tCRHWsXZ69+c5PL+YX169f39naKYoxAJMBESOwhdZgAx0bgWrEFIdgnWNQm7idRMLYBtlpHAIDAsMOmqqagvXx1i04FgVoIwERkNAQUx5gJK8gERFdZqZAbI7MTE1EJaBEZrZYI0XvKNQNE0nwTqdCY4yA1gBCVmTeXITCa0XehxC85xgjOlss5nVdE/skM7xeeInsXY5qhBhRY2xYzAXJnRJiY0GdAguYcEzZJChM4rNoCIBKKAa4VDm2ljHYzXP1s5drVOFlxeYqtOgVkkvojLicXRzCVcAIV0HQx6k02fySGAdN29ECqI7UTP8EALZRb9gbtAu9ZPKZn81m0+2tEIJK8FkmIs65sqwnky1HvpovtrZ25hez88Pj0Sh/840fZzkfnzz40Y+/77ydn5+GUGvVnJ+fp9WKGJs8z2/cmIrI9s5Bt1SBClBFAwDnmtYmxmCUjS0Co1ve5FrOWwE0QcQorWS9EbHYL0bQcr8N1noAJU0imkrCpG2uyVoQe/sPGtxZGRRX77pmoDDIDh3O34KRWtxAvk1talOb2tRnovrwMWbe3d3d3t4WEfVBgV95Pv/Fr3w99wAQDM4++ODDUAUQjTGYNnU9n4zz7e1tjbXaQnQOGKo6ICIY55kXgzzzv/Vbv0XkRqMcREeTkc9wVksMJrWeXdRo49gE0EnuEWGU+aKuINSU+cliLgBFEpw2W0GsCOIuFh+ZqcnuOJ+GpgkNkmUecxUOyjbO8snCeTWcsd8zXEiMi0U1v5hNt/fMwqKunB/VQfMsm4xGM2sMauKCnak1ZgLYzBfNfH4+X5wCjkQb50E1NEHzPHeOAajNfBNVITN7/JIzriiXVh6CZUZ530oupaHdPN6VlN3gh6vUaO3S+CcKzx5HUCRPkb7vXAo4W5nVcoQvOTSkicGeQ1AgBARAU0UlAzVLKdgoYkgapWRxAIIkgIoWq7qqmwVgBIwx1KkbpJZxEkhmKclqL7nCWGNgmNzYlS3BX7Pk9EgIYkoAAIqgYNJ25mqG1tlTmmijJggEKkAIQGYxfQqCKURMc2soTEZk3ntVYCQzUSUAsHYnp46Vl8wJkQNXNSV6dM41oSKi6XhEiEjsnFODGCMzx9hcXFxEjSKaOBmHlHhEpo4apdaBsD3iRO1U5KoRS0/g9P98wknSei2ueXsuacOWB+5H/lZfuzzJY4ykgMhETBQQOKrFGIGNiIiBRAGUHdUiheMYY1EUMTZE1DQx2fOQRWYfQjtdFmO8anb00sLJkKlGXUulf8y5rX/Ze6Q+8esMPwsHCAQuA8X+pysmAFHT8szqYlx/FXNCei0v17ngJABfVY33vlqUWZahy0IQ7z2gFiNHaE1YTLfGKjVayDKqq5loM5vVs/OzajFXC6fnx1W9oADz+RwxneqqJmpioM5nAGDtGdE59KxF4T0uQKK7D2KrQYAeLad1p34XrQQMDrZ9eGY+Rru7PEw2FNi33yTdofq72RUIfAP5NrWpTW1qU5+J6ru6vllMvaYDjlEdokY0EyJ+7833CXJTuXP7nTv2Prnx0aN7+Wj79nvvL5oLsYsbT08y3iXyEpgcA8q//tf/x727dwybL3/5FRXd2d3e293JaPT++/cN7Ojk6N7HH4vK3/lmrmYEHOooilFKiTCeZi9sPa0TdhBJFvXFaRObDz98bbGoilG8//Hnghlb5jM9qc7ufPC2o7OieFbtwm0dzaq3Y3X0xjsfzRfNRXmmCl/+yi8cXH/u4kz+8E/+JDTy5S998dq1vYvq+I//+E9E9Nq166PRyDETkUr48O57x8dHe7vbF7MXEPQHP/zz27ffy3P/n/4n/zTz2dbWVNVikKQ57Owxhs0fdivM3TgKruSXJxMQYk58X4iG3MffGayGp2E3CId9gjEMe6C13hHXe9CBTf+KdA2vAIHtyUAAJm3fj0pIZtr1Zzb4DAEgRQADxYSaEIAUERUQvYGgGZim+EECpLxZzC9ms3AxOzs5OlRrqsXMNKiGyRiZitGIPLtOA0YZeARAJGy9ZBDUiFjMVLltJruIZhIlJEu+D8zMKOpC4H6WDAxMFKwhRIFGRJCWwkKzAABNU8dGY2gkNCYxhDqGgAj7t246do7ZIZEjMxbFuqqcY+/90lvfEAliqDLvIoTcUUaFoWmMCoqAb/z0xxLl9PT0/TsfoMOP7n1chfqbf/ubB3v7AOCcUwGzVpVnZqKWDF/aaSwEuxRStgbnltYsl2Lohkd5LQsxxhSG5hCNmJi99xqjIIIBGWAnRV7iH+8LUgHjKKBKyQaGiMRMNJrIaFSYxkaU2FSgrpqqqsqqvHv/rqoeHx83ISDizZu3RGw0mY5GE1Vzzg06cl1b8jBcBxVky4tl+bRuMasT/Rr8LCF4n1KxuSYW/UQn1SveGSVdjDpI5eh8fNancNG120gGCXunk4SRmBmJmElEmVmChHg+m80OHz0CtY8+/Kguq6pezM7PEeHs7DiE0kCrak5s3iFClo24GDlmYmZVcY6dcyLCLt10cOhTZRSG24K2sr4w3M/YruAQXEoTWZPvLqHdqnZ3OGB8xZ5tJ3axN6+6tDpmwxMpCYF7KTjYxrFzU5va1KY29dmoK13dnWVg4B20EXNKwMXxw4ucJsTN0fG92Ww22dr7ycWpWe5cEblWuNjd2wNzmc/ZMYAdHn74O9/5Pw/2rxvxzta1Jko2migh5CcLuecwn5WHJ2cPc1+YhozQUQihRiJ0c2nieLI3nmxlxUsE8PCjB4ty4dlCNZ+dPzo5uitNXVdxujMFu9B4WC5uox03tarlcXzayDsCoyp+dHjczGZKivv7B888++w9mr317u8R0cuvPr+N+fHJw3v374hIlMqzI6KbN286546PH927d1f1eog1Ebz33ruvvfbD3d3dclHTxDmH1kWyMaPqkyiAZdpB509AiKm9c0zMKAKi0i3uW5qvSc0ctSkC3LY73eBf58zSytV64HcVszdYHccnnQADJw/VtKRPigaQQguW8zYJdxK2yXwpsDklYpEpAHJqXDWKmZIBgGYu854lRuJ51OPYNHV5en7x0WJ+AaAm0XseFZn37FmyjFVNQ0TkiMniMoEcal1WSFMygAxbQEKsm86lkxCFmRUw9haUaqoxQkiDdeQMUYiIUs8NILFCg9yphFq0jvW8qiqJjaqCKIF6Rw6RDBw7Q2+AIhEBWicKW/IYarHwWawWlGdESIyNgsWY++Ls9ERVj44evfHm61FlUc1Pzs++9MUv9RNu0HKZYGYCXTA9ahp+M1O45FbSnzCXfSxXmu/B/F7yhu2NVZfAj5Q0dd2Yzr6k6EsoP80xGkg6/xiYiAFZAYlRwaIGQ3LOOSKVBsFrVO+pDjWhCEBZlmVZHh+dVvXi3v37MUbnMu9zIFdVVYwRgftxPrpkL9RNMfYwIPmHWo9vL0VTpFhFhKtsWj7tJB4+gR4cEH2tzy19IoYc/iwY2/BAbK9BAEoJGqprwlEglESIEVMbOmKGmsS6mDyEHSEiNSJmi1CdnB5+aGZvvfEXdV02ZXVxcQaoZlLXtc/ceFyoAGceSbPc5UWehod7YI+UIkY6N99uB0el4bbQZYeV/ooAAwCxFb5uzVN07S8RqP4MkG8V/63uZB0eJrN0H/PpMPVrZBvIt6lNbWpTm/oMQb6hiYKZMTkAiEGc72LKhP/hr/3Hv/M7v02uvPnUrZs3oxFPRvtg+cnx/LisiiInojwbjUcTADBovve97z569N58cUw8uXb9accF+3GRT7Px7Gtf/cYo337hmc/PvlbNzmb1RSgt5AUjKpB5YjfOjg9P3n334+3pPhqEWBYjN8rhm7/yt1Sbsgz/6n//35yf/PwvvDKdyvnZHWdlUfBW7riAqvz4/fffIyz2DrZv3ni+GL3oRjdeeOZVwum1/b1f/8/+m6oqbzy1pVD+3M99gdkz+RhjaBrv/UsvvYSIn/vc55tygWQ3b9wCgG9/+x98/Wt/ExGZPQCFAKogYsz0uMX+J0grB3xL29z3PRZ2Ay2xNRcZdrGUmteub8J2df2KVe0ew/PjqIYrJaedD4lhp+JKIFAQaL2RVQAiaxf8k316QgjWdb1F7jxnKvVitjg6PL6YnRwdHREenhwfIiIzIsIop9FoJLEREe+ZwERCqAVa8jkaWgqUZ1vqwEIjCRj0uChtEYWGu6m2tOuiaYwREbkV05lIbaqI2NQhZVI3TRNjVNWmrAykqWoR6TdmXPgiHwPAM0/dAnKT8djMQt1EDWI4Go96G5jUwjIxIo7ybD4/m5czrujNt9+Yzy/m8/l7776LSnc/vBtjrKrq8OSYHLJDds57z8xkEEKIQYnYLLis4P6gIKZNAzTqvHDWqm+gL1m/rAg4Vzm95XJP+3KFFDcR0thoXSNiURQAoKiqsfV0IUuxhQpa1yGYMhiRA+Q8H+XT6e7udpZ5ic3Z7KKanf3w+9/nWJtZlmVEsL+/v72784VXfyHPc0Tc3b9W182tW7fyfFRXIcZGZDWmAkDxMprStBxwCYAlfx288l43nNx7gvLZHjOI+8TL+Um2n4/7/dBkEqCLIUh3kmRNNFSEclr56CrNY4JdnJ8y8+3btzWEw8PDDz74YD6bn52/S0RlNScD79lAGenatWlVLQDceOQQcTydmBkzm+VNXTrnzLSNCUEd3qlAqbNuQkQk9iuWRX1M6OCHzjNpCfzW7kJXrlDgkoC74sYFn/BQHyKqPWrtTW7a2c5lUklSidsG8m1qU5va1KY+E5X+8vVJ39B21eB96rEREMC5ZrF49Uu/+De++I0fvPaHEmm0NW7qyMwAmdrCwshNCsL8y1/6ervmq/Pvfvc3AC/yfGt2sUDwdUPOaGs7rySOijFq5mlrb7q9P3kKgo6LXMKi0eBzN8oLo/zctC7LOT9yxGYNuHkls4PrucPRW29+cHJ8fzyeWthrqjnag92pZIxOYTKOTTyrqmNkvHb9ZZBzhPPx6MVY5hQ9GexsbzN7hJyRJMwO9p9yzp0cnaL5PM/Hox0zkzGhOCLwbgoAo2L34KDIMkfoTLGpzUCS7U3vurnW+Q1N4bFf/keF1V+mlyOSWsCunWuZIlVQQ+Dl2w5anFVjyXVV2/pvlnHEPTm4okNbm73pPmrARawkTtBq3w0pa6uFr9ZCs9jU2ZjzDILXxkWEOoRzz1UIlUnIsmw0yg2EMDNC77L2+4hKt2mqaik3bhAvkKSLxAmioKpx70rPmtIO1aw1MVFDtdbwBNU0moVk5+AIFFVUTBqV2kRFKlDLM9YoSUGqqg6cQ0guOwjskEyjKqOxI3bEsfMb7dGmqm5PMqoUwQilXJyXi3m5mB89esjsq3pxcXFRVdVsdqEWJ1tT7zlzjgGJKEZRNSIOKtxNe4ppCktEGq4RtF2sDoLvcS1lYfUyT6Buzb5y6PPZC0eT2X/3zr2mFxQVRNvfYIxRCS2Glu9m9s5hURSYPkgCIjbVYjGfxdg0ZcnMVVMT0fWbNwBgOp3meS6GRJRlGQClEUfvvXNIj8FsK6amBsNEx+EWGcjQy/NKJ9tPA8k+5S10QJUTrKisr3xPTAmW6WIaIJ+OuEtXPa5fbghqlrwuGdUMTU1UgkkjauXFiWqcXRydHt+r6/r48H6e56ZSVYudnS0DaaJ43hoXXlXRZU3TIKiYaNAE/Jxb+gC1n90JjGHFGZg+EQCv54iAtOQsJXOpbqsRVhbL0lZawpOD3JsW3V9Ft9LlL5BuszicFVwa4axMURLYZpZvU5va1KY29dmoYewydCyT9xCi+IzBYozi3MhnY1D6H/7H//Wf/4v//vD4/clWll/L82zLpJiOb5aNy0blM09v/91v/ZoaEkAdzt+7/ZPr1/dCqG/ceNq7kaHPJ7tVBGRkcpMx6/bO6fF5xnByfDjDJur86PRRMS7yyVYjjmiakR9NxiZNFWfFFprI8cMTE8pyunVjR2xu+u58cce7452dRyy51Eenx0Hi2cX8rkH06EDjtNjxlNULIy+Nxbdvv+09q13Psiwnl7ux9/l4pJNxmoUpRMQ7m4zZe19kYzUYj/Yy3wCA9945x4xmDhGI2ljwSxN0V3eELU2BfZTWulsgorbe/ulwaFog5x4rLjtXXA7j4SWur6f42n/CurDzscYynQ1+a9CHSG0gng3i1+3KnmupB0NDlaq+qBalxPLi4iiEsi5ndXWMPhJEZPSOvGs9PMBMRFSM271kRIl51i7nYmUOKpFyfdbf0jkm1s4ZIkpsT2azRF+n3aiqMcRaNQKAWmyaJrF8IgENQIURNTYahZkdMRCPimIymaiqIwZsE8MJUVvOUFTEWsdLMIMQm7pqbj/8qKoXDx7cM5P3b79X13VZlmfnpwj06PgoNMLMIdaIOBkVPc3IzKpgZOgYVdrZWkIz6fwn4Urb/dUcRVwbG7sytm4I/4Y/MJEZqBqQAWMaEOvRvSXfV1RDBVDvfZHl+/vXvOciz5hcHeLW9q6SMwkXZ6di+tGdD8pyNh7lriimW5P5fD6ZTA4OrjdN00QNUhVF0TQhBV3GGJm8PYbR6R1xl6cyKjxhTO4q5g0RDeRx8kv468hdePI7oC7JsQ4iLmmoBPZ6Yp/Wh/lM1Zqm1hibpmrqsiznoaqruqzLxYP7d2NsLs5OY7iIoZyMR2binS+yqcRme3tLYpNnFLVR04LHAuk24YyAyIVmke5IySQGrI1bNDOwPsaD2jNndWMR8HE7HAbs32X0Dpcy9K64wTx5b+va0cf+xIA26QE6PlJ7E9clDoQNy7epTW1qU5v6jAG/IdFnCN4zQARE5z0YoCMAGG3t/7N/9s9ff/svjk/u3rlzZ3fnhko+Ge8y7RST6uVXbuxMboC4WNcff3jn2sHuzRv7e7svqt5kZlMKMY63PSp6QhFQrfb2CpTmB3/xo/n86Oz84XsfvImObz39Yh35pZe//OJLX5Iw9pznRZRQOu/P5zMPRZ7nX/3qF9Tuf/jxd4K+sbfXvPLKi1b5j++8e363QGru339gJFjvqcL21rXxeLFoDhstH5x+8G++839VdfiH/+Af3bj+3DjfefbZp81gZ2cHAJghNOAdezemyRgAYgREuHH9xqXdBWYgMbFaKz6HTxZzQj/yMwhhg44jAjMRhRZ1ezQIIYhI6rq759ua88FQRzpkb4ZavvS5HQJc9lt1XSO7JN5DSGkH2AZwAwBCUEl8C+Yu1jUiZlm2WMyn40lr9A9aluV4PKUE9hCz3B8dHi9mR7dvv16V54vZmXOCqKPRqKnD9tZWO0gm6jlrqpDoKQYUbKPM2+w7RSYBgNDhunboTkRVjVoPwxgHsQRN1UvDUC09EwBiDKIB0RC0qhZ1XSfbjKaqEdFMQJWZY2iKYux8DgCT0VRVt7d3t7e3EdF771xWFIVFQ0Imb0AiwowaDBljjM65yWj8e7/73fr84cOH999++03RWNdljDGEcH5+DuyqsnYuU9WmiQmRTrcmCduHEJg9E83KRZblrVWJWZupYK27fR8G2MPdVFmWDYFf+mWMsdUAdmLORKMlE39m7pMM074aF7kZIBkzmTlR55BUY5ZlKXc+xghodVOh29mebonI57/wyijLi6J46qmnyjrMFmUZggH9xff+lFz205/86OL87J/8k/8Wox4cHIzGRR2CiJRleX5+Xtf12dn5eDxGxKIYTyYT6GYLIYWGN+yIiUQiILGYimm7E4jajEPVEELahG4ZhZkZga6Yb0z2nqv5fmuc5yUMeQmTDFD32mvFYr8mc+XiGvFynQIQmlryPBcVRFQVdqQxYivcRF9kMUYwcs7FGB8e3s8yd/fu3Xv3PvaOvve9PyPQi/PTo6OHhIZonpEZvWPveWc6AQAkQzRCAFDHXkQQgJFCCOnoAxAagaLjLDHWA5CPKuA4W2Jso7Sqo8uFGBykNfbXr615WRG5hOXWQjiHCzppFQwuzT1eLUZYPmEI4dIPlz8jrYmk4WMZLhWJ6AbybWpTm9rUpj7TZZ0qZun5CFCWYTTe+uIXv+Hoa6cXp2DZwwcndaUI470DvnGwReAVyDn37ru3PWUWSAPn4wIR83FGGTcKYz+qyoZB8txXF3PnFLGZTP2DR+eTcV419Wx2ym5bQoUmBhxERTBEJnMAYyQ2q5s4K4rS+bJZnKGCJxEy1HpKLy7K8yl/rpZKq2vOH7BtaRDys2w8iye3Fd8RC01zx2TUNDkziICqESERON8SdwpAq7m+a5HmyQBydZ/RpzKCH3B965lgisn87qp3S+nedmlI6cpPXPrR9Q4QptYlYltrokfknEuQL7FtQGlX9GYYbYwEATZNQ8wmoqq5zwCgaRoiMoiOgFEyzwAUJTCIyZywGeeAYo0LoHXUUFs1LrZBMbVkHanMrqMOVr52SlXufDGGI0+dAycBABEwGxkgYtONICaxqaiZgogkCahp8r1EAwLkUCewh9RO+AABMnlMTu/JkyLZABq3vSwyGIoZtWaKS70bgiICASKacxQZiQDBNAaJjamCiaqmXlosqgEknS+2KI5av0GFzpvEUBFw2MuuxTA8QcYJA4eM4Yxfj1J6DepwxYeZRQMRMTnvnZkmO5wsyxIihU4OkECaiNR13dTxYL0ppJkAACAASURBVP86IgYxn2cyX2RZdnR4kud5CKEsS2aq63qUF9E0qjE7AHTOe5/FKF1aCXeqv6VXB7YEDrYhkIiETORsALfSMWCHKNypEMFM0lFcV28+yYhl3XNyyT5dcnx5gvMn95OWiVu2lSPCl9TUiNg0TfLGJEQTYWZm9N6DWqirtBvrqsqybDzyiJZ5LDyFUHsnoa4NGuZIpkja6iSBxRAxT/iW0u9WNpPMCJHQSFOcHcBg9HeFRE2J6Jce+v/gL87qasXjDG8u3+t6fq8b2yO4ZKOaLlUzA8Z092vhJW6EnZva1KY2tanPcClo14Cjtf8PYJCPvAEQjQ1kMvGOiu3tW6asjVFWE1QAHo0A4PY773sa37z2/HPP/vwijF5//fWZyLVnbj313HOLYy7LkgyKLI+1NXV4440PVOcvfe6lX/ylXwagCGRQeL/TLBo/OgNEBzllByCj8fgUtAzN/N69D3I/u3dnVtfeynyKPMoygG2ycXkxv/PemSE8e/P6ePp05nYU7Td+41+9d+97B8/acy9MTfdAZvPzI3SFwYvEoBYBWZOXuEk7jGSEbb9nAwS1bH7wisaH1pa3H6tSMjIYuu3TUh1qvR/6qvxsmTH1pHGax/VSgwTjlpdIXCI5DwAxRgSizjqhVTBS65tIgKqRmeumEYm5zwyE0Yrcc+5jjOXsYhHr2ez89OTILN6/9yFoJbLIvBUevB85Hue5r8p2SC+tspNRGsiKMWmudMCZMACUVYmIKZ6i6+9AVYkIydK4XVLKAYBgb+4fQM3MNDZdtHRIRJCBhBBijDmhY5fgJpiYWeEdIua+SAhkMpmqwHSyM53uAkCKO2+HDC1B0jTylmS3adbOkCzP83xnSy1U5bNosljM6ro+OT+bLxZlU0XV5DA5mRTMvL29vTWeMBOgEQyC/h4D5IYRiGulV006DbIfVxR3RJQIZGZ2zvXHWkXTR1RVLRLTM89mc4eUZdkzzzyXZdnNm7fyrNja2nrqmWdDCCfHZ/ce3L+4uPj443vkXF03xXi0v7//q7/6q5kvdrd3DHQ8Htdl9ejRo4TKkpBVVZsYxqMpIFsHRYbozFKSYro0EkRpz09qLXOtPUsdOkHp+c/U+qsqDe0YcamJxU+CfE/GdbaaIvC4owPpXBlgj8s0bJYV6cnMgqaIACbloqwQytn8zp077PD+/fv379/P8/z2+28wQYwxxibL/GJ+4TwgyI1rOwAKqITt2cUEGqzdXclv1agzhkkAj5JKFtM6hCUJN3RRnOkA0PpCVXdTEtThXvrE+tnuVpdDCx8P/DrfK+j9ZoY5IkNtc3pj0QADe1uRTRT7pja1qU1t6jNc1HJHq8ADITRKBMTOgJgyAE4coM8RkJuohMAIYPHBg/smiJo7nuQ4Pj09jTkLxmj1drZXlVIuFk0Zi9xJCPMyErsquN29Z1zm67oR81FgsVhwUIQcbQS6ZZIx7EVoAGMxzlgnFm9ZPbF6MjvbwS0v6se57WxnVT2PosROjckXTQzH54eHx48aitcPvjDyu/Mzk1k1vTEXbYiImcw0xpAwTutNl6w/Vhpo/hSTPrgKD9fH/AyuWszGx3VHNGitDDE5H+gSmwM+tvdacfu74gkJOyUWSEQIAc1SGEDqpPv/ItooHwEagMXYIESM6BlF66nPwbvZ2SI0VVOdzS4OCaQpT0OY5x4ECEFiEBQOBhlPzUxFTVpRaNfvMlhHP7YKVQEAscSlLiGfABChaoqJNrXYQz7j5DfYOo6iSRcpAQia+KkYRcRUQEyYmYD+X/betMeW7LoS28M5J+IOOb2p3qsqVpWKLJLi0BJagyWrrRbQttuwDVhGE/3VMGD4i/3F/8X/or8IsNVWe2h5kGxDoKiWKJFsUWSx6tWb8uXL4Y4Rcc7e2x9ORNy4NzOrXokGKUB34yEr6+YdY7p7nbX2WplsIwNm5oHXP6EDAiQHyADA7IGdERsSAmnnSGitjaEiZlrJylFQ8CGEoihMomM2z4FdjkYwUAVg5tFknOPUiMizGwAzIMquNbiN9jdd7G1+sHZLfsP1yPUMETPkG4qEvfdEJCKqpmqmBESETkSYgnchRXn/Fz5Q1el0OhoVDx48OH35sq7rpPDy1Sv2HhGrpn5w7/6d45OUUhECM8c6FaNyuVxWVS0ieZrRe+8dDWa6rvmpbJz0O4iS2doBdmIkJEIdZgBsyzg3LNBrYbadcxM7innnIXYtOy7/klIzOGswJ+h17pAq2ypTM2PkMrgYY1EUYIkZ6zoWnqpqBdhU1aVqujh/dvriMTs8O32sqnnxgR0GJk1IBER+aOBrJkmAiCxvAQODPCKc/5OzDQmB4YYhuw743TDuSLehX7xmVLNrX6yfixa8ee/czPVt9ogO8d51dWg7qWjS66JhL+zc1772ta997QuArn/Hh9DeEiNm/oAIEKFep1CYc4WqQwTACFZPJpPj6d17Jw/FTa+qpinRBd+ktFyvvvuX32HGuydHd46PlqvZ5HgMKAcnd3LMWTEdmdnV1dWqvjiAr4KWoCNJzsQxTo1m48nB7IqcOziYvlc6LFy5WK6SLS+uVhM5r5r6zS+MG9XRoRZjdgUVk9Gjt961oj44gncefZXt6HD03oPj9+OkybRD/hSgqqbce4YM+L3OV8BwYzH3+ivXt5m74LUNPqATLWO8TUsMGxyuN3aot+5Iavna4SyfdtI+zCN5qrgJQtNOJdVmQiNB3YhIBEyjsQdTMhiNQl3Xp6cvnaOXp481xXU1r1cXjIpQBbbgnUNADADgkBmcaupmrmzYRJqZtkaRbSR1fh95vlS1Nf3rujdS0FYYCkxtFjNIm8OgaoImalGTqCbHrCJgKY/MOXKOHKN6dgBGDCDOSBxn0EdMjsj5IqhCURSuCGCIziMQ5KGovG+yUSlYu3W7YPOi8I34sgwHhxOQRCgxhnVdqSVAT45Vjb0/ODggwDxQl4cb8+Nle1Azt8q02d1q9tnQBQa00rD/vh6MlsFJPxkY6+icc86NRhMzzaOAiBhjBKvK0lT16mpO6OazdTEh1ceLxWK2XC1X1cndu8w8KifO0+Hh4eXlZQjh8PBwuVghcFVVsREzdBwwSMZF2bSGmc2wX33o3nlrHAJGCGxAigTIRA6R+1Q6NaWMTwdje4i48aZFBcNPl3Tedjb15iX9uTAIysMdV8kcId4LO3vSlTr7WTTrBbS9wLqO8fJy4RwtFrMU66vZGUiqm+rq8owInjz9WCXOZlcAq9ho4SSl5J3P+QzBF/kADp4zc9l5OikAGCjld9VzYICAtMkPRNCBKeatcoQtr87PvA9cA8b4t3BA/Ry3t1co7WIYe8fOIeQbSJqpDRclaldY9pBvX/va17729fe3Nou/NhQzJlFB9ITkfTvKpqaqidCbIhEhgWpNdv7m28f3T977wltfvv/gLaWDqaWaoSZ3fr6axPn/8C//hZl84+tff//998qy+NLXvmIgB5NxncQI3rh/HzC+vPjww4//bOze814NalNUa1br2Wp9NSr1l/7BrxLwO29Fjf7ZJ0/+7C/+r2Sny/Xpic2LEfzj/+A3hfTg5Lgo74G7c/eNB//+f/SfAtbs9NG9h84mrAcgoSnXBYd1UwMhMAY/aprGrOdGhuv9NIRovY3KAK19PtTXcTWt32bOdLg9MV2hTaIzAEUyaBezX2vtfDu0HYYhDSICJL3dCxF10eKtDUpOsUM1ImDGUIRQuHq9Wsxm6wpevTx78eyvvffPnn6CpA5BrSkLX3pmYu+cJiFyKSUwTmIJ62zN0oENyI7tMdZ98ni3VTOiCwCgJl1YuLRr9SaohohM4Lru3zCpiEg0aVSiaK0pqiqomIEpmqECOxcIXRmC995APLE5MaAQXDanYReYi/G4FOPRdDKZTNSAmAEQgXNXrUBMmdbLBFS3c1XK4D2OHAKCBsLZ7KCuawUbjUboS3Be1KbT6Ttvf4EASu/HRemcywRNt/rQIW/c2v1be/MmoulGr4ue+hvivZ7g7eFlvlHUTJQIppOjoigyM5kloPP5vAi1mf3hH/4hk3/58uXL848U4Be++MUoePfeg29885tXV/Ovfvkr3vsiuOVsvjBENURar2vDlAnkHt8SkRkys3PBzDL6vbYI0uOmfHxmXO4RFYxUNaliFEHp1cI95NtsnJvw3nX14HX69Dqivk5h7ZzRIYRsKZTXNbDLoAwhZDo6bwTovIXKMpyePp9MRj/+0d+cvXrxF//m2yG40xdPLq9eTUZlVS8K74rChxDM5N6dSSZm85nrvVfMHpupew/5/GYAQO4WqABQScEIs7/lbcPAtHsLdrxZy/jJYI1m+0l22NnhqsRrj/19Jra8UboMkDZHubWrQhkB9j7JmfzP63Q68ILKKHEP+fa1r33ta19/z4uynq51DEEFECYDM02tlwkRIBozAmCMBGRIoLa4nH08OdTl+hxAHXEiKt3YCATYOHiYAUBdRyXmYlyLChTr5XI8HotN6iR1BB8IGNFFZyk4ibYQXqMZ0JnCejQ5bqIHSYLsitK4rNII+UEVZbWuJwfjEMqVXDW6qtYXk8nbYVLavJrP453j45hGJhCKOJ36lRupAnNhZhqTHyMiE/HA+Bu2KTQZtkcDwkT/1qhvePvuy12fOUK9hTK0T4F/O/HT/c9Ms4AIXEtmAwQkJCLk7EoCSZrgnJpI1FA4ZmPCcuQdG1FyJKIR2Jg0xViUI0lRDEDABY/omL2ImNW5zcpWHa3lZzco1AWmb8Z5TDfAuqduWgIIjQCJwBBBVFUNFU1Ak2kyiGhKIACqJpT5aCAA9s4ze8TGQFTVEIhbyK2qKUUgRGQBBUQF05YQYwPK0EOyAyIiOTKTFlCTGYipOkdoLrYmmSIxMVKO94iaGEP++M45E6nr2pIw4XagAgHaDXsftHc1RLxBSnc9qiELOHFbmthHt/f5h/0TBl+klJKoGYhoSskMEBwTBz9qVkKIprxcrxE9ETD7GGPVtON5ZjaZTAAgBJfqJrfowQcRUUghhHzIdQYt2y7BO9aaRt10HwGIAYFR68BxjbHsDhnp7kA7NpuvNRX2qUrCT6eq+nNKLBkoUjaUzQphQISqWjFkii+41oSUUsqeNJZiE2OdYm0WwQxJi0BqdRmQWIiJXZKUVNfMBJBMgRiz144mA26nHBEYES3nl2DMBwwZGgICqiEQdNZEIKBg1+1SBnjPBpcd25r0uybBvX27fW68d+uDbtkFPaenvRYAWoyX9z5nZSsYmonaLge4h3z72te+9rWvv99l3T/sv1nVQBEZgAlBsrOlGWLbOhBhk2rndDY/Pb94FlfC+v3nz3R09OiNL34RQvH06cuPnr4q69liKSIUawruQAzAdDx+4/j45O0vPGziEiDGtCL0oZh8/3vfpmI1rz9aNa8M4fI8NpV7/70PfuPXftV5i9WybtKDR+/803/6z3xBf/qdPylefY/K2f/0B/97ost/8p/87njiysl4XVdfePcdJk+IWseAWgZZ1y+q+NDMyhJjxNhYWQCYY4Kkwz4DbhJO6ueyJPjUXqdXjeJnNUj6U7xKC7Q2fT+0AsJhxw8AhGDZyIWQHBERIyBiVa9A9eLVi+VihmgvXzxH07quKZ2PRiPnoeRQFI7Qlss5OyT0DlgMiJyIqGCqlSeYWzJiQDJJKUlSVeRNHJmBbtCLOoCNM2q+g/NkgqpKoAh5ri/zKo2qmkbVBkHRkoGAJe8ZkRHZlKybXmSXCS5lh84xgHrHqlqEwoXgXSjLEoBHo2I0LsQQCHE72rsLvUCi7EoPqKYdn+YcjcfjQAgqIlIURc4GYGYkHo1GR0dHJiJNEwaDfB3ke619umM0MpDLbu6QHU229nsXvJblhT3jl++8XjV1XRPRxcXVarm6vLwUkaZpRCzG+Pz5c0++adJstnjz0du//ptfJu9O7tyfHN6pmuhduH9f13WFBtVaArsQyuVyua7ivfsP1jGFssjBAASoCm3+W2fnIyLDEPAb5cqikpKoKlge4iMGQucs9XC3t22UTHZ93tNkJ+8ENozW0I1pswoxmD4FyKkniJxDVgYOuePxOFb1YrGYz+ez2ezi/PzVq1eLxWK1Ws3ns6ZpmqZylOq4qCotCg7+IElV+BEz5JHTxGaWiEJ2IQqubOqEXJipxWRELUjO5Lkh0M3XKEUi2xDIvRISh3e+zotuoT74zDT23Vm+19B2Dgjq14GF/XGyi/c2XF/7BqR19UQDMCYePhUR7yHfvva1r33t6+9zedhVADkAl7/n85ckU0YIDsAlB7VUDBKcSWP3J4fry58ozASlqpZ1everv/heLeAva/dyvQhnyVaGBMRNbURuUgS1uijWMT4/OhhVVW2phPQFjm6++P0yNc3sh8vZJwwmSzQZy9wX/peAjud18nw8LsqTu1IU85/8ZOVh8ery6vI84fjhbPaAx/fPl6uTt1I5WheuiU3DzkMqV40L/jD7G8QEgFCOQkzgCDQBbrvqbVR7WwHWvXc+kG3wWN+WKGTNXLYS2eqSENEQ1ZJl2ooIBYnQAChDTBRAAVAjMYhmWUbIZkbJAFrbk57tuA4GWhUogoGxAlGO0DZVawCYmdirqiiNy1GGYGZaOhJTpJBSyoEGjOA8gaqD5FS0mtWXLwJYOnssTRO8R11irO6UBTGrWiOpcJPYmPcuW60kWBOb6toVFqUhYHJMxAqUKRyxRlMMwasKApV+JIJ11TC5hA2SkWrbgxqiYsDSEDQHk6uaJImmioDzlBpN3ciiAiA78gAKIoDGROwIoUFlVCEEJGMyhGxNCVl2F/xYjNiNgJwg5WgF1tKACEuFQERIZAYo6pBBFIAhYTRE4ghTVgR0yFxJ0kBmCf06xpLJBR0zcwkT1gCo6ElBkwPJwJoLVWBGUEDMPPtGpgjGAGiWeoJuuLsH7JmZWZ5LNDETY3Zd6Lx4X4ABETM5M0NHKWpMysxFUQBUIlHUxJoqzp6e/jgEv16vmXk2my3rZYo6m82cC1BUd+7/JjHeu3fv4OBguVym1GCJ6/XaQJk9Oidg6NiFiBQdg0p0xI68qgIoEakmQDVwgIqUABO0Fp3AymaOgYBQUcWaBFBYBdagNKZM6EjzMY05ts4UzQjBEZKZmRo77FLabAPejHgIeAZbUlHNtM3sbkk6k4jMnIWUOc4uxoiIIloURV3XWfuafycZEVExCmBmKqMyzObnk0kZ63WsZ5pWjpdPH3/XB744//Hp6SkrPHnypIlVWZbEMJ2O6mo9mY6QoSw8cRZ+q5mxJ5RSpF1lSAmInaRsy2lokN2DECQvwJn44cWhleGbmSUdXr021S4E5U0EW+pN3UGDnLbzCbM7aScdt87pWAAEASDT4gNQZzD0mKVt4lrxZjypaDcseWg/FSwI3AF+6PI1BomC+W1meW3HgdOe5dvXvva1r33t6/NhRO8FGgfEroiNAYTgJ/PZMpbLolh+8uTDKhVNbMZTnBwcP3r4QBLeu3PyxsP7zbqZzS5DgaBW+BLRL5dXkiIBHx8frc/u+HLpU4lVYqcUEwo1Nr+8eqlQNVEsEmk8HE8dBIfjyTQonlyu0iIV0/EHh+MvUrij8XA1dzUzGhe+BPMqlPDTiLqbPVEMu2mZ16zbebmhbqrvnPJsn8HnNTx4nRX0bhoqJyMTEeUQ8xgjorVNsxmogSUGA1NGaup1UxujzK5eOdCmWmiqEyozcEGM5pwjT4hZVmdEebYNFAxNDTrlKpqpIjIitoIy2KgQvfeOWYF6346cDJEH2lQ1J4wxILSQBlQVVFUF1JCMAKIoWvvRGFBREZAI0QQ2g2vITExOqXEOTZEZmREBHLFSHjJ0AEzkgByhR6Ad41NrZ8vATBWt91YhpDxt1nfSrf1pp6LMWBHaz9brVD9tx+0chzvB38PjhLr1iD5dHRFHxahzceyH5dptvlgsivGIFJar+XQ6nc0u00UC0cVilv/aNM3BwQEAlGXpnCuKcjxegtHdu/fN7ODgwBceAJLIcrWq6lo0MjMymVkbRGiWRJJqUsleoK2OdzMv15tMDiWpfda8CLQTekoGkAf/yHnyjhISYsoBhiJRunnP4fYSkeE52K3VWPeyNDxF1dKO86SqgoABq5maiaqoZizd8pMCwZciQuhSVELnPJpptV5475fLq8XCUl1/8vGPvOfF/LKqVyLN1ewCVBazuaQmxubgcBSjAwDnKY/qbSSrmrk37tAa7JDAvQ0PdMF6wyiRzRF7u83P5uKze5gNL47000gMdt7tbekXA1r1sx+++d/t8+LTTyUbeCP1Z+ge8u1rX/va17729fpf5sDEIlk15FIKYKO6Wi9nV84/nS3Pv/3d7wmVX/nGr33pg28sk/3X/9V/EfxkvUr37tyvqurZ048Wi+idjSflbLY8fXFB5IOffvClB2+c/BOF54+frC5Xf61QNbhAdut6/r3v/7nCgaMjz9OT6VF49E5R2P27h5NUPOAHdx995dVs/N5bv+HHb9YQJB2vVlXT1KPR6M5x4RxEg+VSyynd2hzc8jE/R6Fqt4C9g/+GBKpuCargRveI29zk/xaFCBnXIFpRFFVVNbFSzQ1tIrQcVYdodV1rbF48/WS+uDBpnj97XDqSVKHGSQihgFExRgMVBkLEduwOEZjICC2l7JCPbZieAQOTAwAEtux+ikyEHtF7RkQB6fLBkZkZ2TIThQqIeUsSQmpqjdo0TYpRVTUP75kRS+ZsuIs4IAMCRSKmPpTcvCMXSJS8QzNyjh0TAAYfAKgop+VoLOpG5cTQFeW4LA4VzK4JKbG1MzVFy3aokD88EQVvqIUmAHWB1VI5KUJZqAJxqwglal2SVPHG1raNZx92w7caFtoWn5ONWEQQsVrXfewedqHqZhZCaJoqpWY+X56dnXnvf/CDH6zXa09c12vv/Wx+effu8bvvvuucu3fvnvdeRFLUEErvvYip6tl5BQAxxhhjkiZ7vTCzcz4LR82EmZ36bLiiqkmaztMke7EK8Q0+NESEpEbZsEfEUp66BBMDMVMzMhTVBGIqUbtEx+x00+8jUR1iFUTO/JWitjAGBwjDYBtzSt6SyCAqqpDnFWNK7XikomkeUOSyHLegOjV1XZ9dvDSzDz/88cXly2q1/Ivv/nlM68XsKkksCh9jPRkVZlIUBZLevXecQ+2956qqmAvR2O+yrbCXa948HYxxW0dmJxTvMBF2elfqXUYHusf2Q5sOxQt07bU61Lcd3qA3+bP0g6h0HbBZ5+O5Ra5uXSc/c2xy+393V0M2cfHXzFcR2xjCbkMB0p7l29e+9rWvfe3rtUsEnANmj8qgzDidzWx6MElSqzVqoJDIKfClwOnhwfF8dg62eHDnLdDmYFIwJnbEaIUrUjTCiQmAQyRbpbFhuUrlMhbBKRA4OmpqYzcGJR80Na8MGyC3qi6mhxe2OF+sq5gejsdvqY6Z7xRuBIDJpE7JC1cRnAEWwG53OXkjArLdW35aRIywBSJRu2D1G5De5pZrUHDY0NwO6natHbMvuQK1bg1oagJiMVZNU1VVE1MNJoRmJgSIos7TOq48s6dYUDJL4wI8CjCogMKaGdSa1NQuFNktQcwUTEFR89ibKRpZHqsybB31Xc6HMMXWuQWByJl1Vi4CAmKGDIyY4Zs4ZjAQjaaqRg7ZSBAUQMEigiJhDpM2IwbM0YqE2R0R1RK2Bu5qYAI1AwA0rZ6w3aCEZGCsqprU1DSBIHANjTMFKw/QupD0tmFFUNvliXuD/t6bJ7N8eV8QwTAfrzu8bCCt++wed+e1hrzf8Mn7nj6bpmQdnXMuE4Dr9TqZOiAzGY/LLMskgjpFV4QMuxtRBRJDMbSkAAjskgIqJNH1eo0ERCSSMrw0s5QSMxL57j0SIjNr9vLN77QHM+0YIdOO8UwLdRhytD1gAjTEdlsjAlLG15bRGaOhGAM6ItNW/jeAkT01RNvnhXbvsN1WAy+ZLfAZRbINCzJ48n2SRIxCgDFG74sM0ZumKXFtVqe4AACTlTQr1cqxjELJFtfrpWksHao0ROSYBGrASJxDHyH/E2nT58FokzYBpFi3h81ArwgItlFv9tcv3KGCb7Si2TJ22vyJtp5p4OKyka9/5tLSjv2QtiESNxLUMDCnhdcLabiR/R6u1l2L3OivitplnOafe8i3r33ta1/72tdrV/YBQWAkB4kAJx//5JXaWQiEbilQ+PFBvdTn//fTP/p//xewk//2v/nvPE/raqVJfXD/+n/7V+zg13/933njwdtlOJqOWcTIWZTq6N4D9iMqVuzMYX1xdpmqcHFR//EffUcFypGTtHj3nWPQR2qnozIFXpaHk/tvPWz0wQ9++BeL+sfjk0dvfOEROlDVKs6fndXk5NGjB8cnU12F7dYBb8N+13vB19wy/QL2BvV1eC//9TWfaNDBbN7Da76Nbr5LAECRu+kXQYSiKDw7k1TXdYwRVFbL5Wp+mVLz7Pkn3mO1Xqg1aA1KrajOU2A0hbIsGFA8KXD+dA4RmBDb5hER8wtx62CRA/cKRDTAjaU+ExGKRgBlyLBBTbKZBKW6wUynaZKUpKnNLBqlpKmJ2cGF21QD4yKAZDtCRFMAcowhODMGbD0qBMQHdN5M0XsCQ+8doWPgEEaIfjw6KooDNT+dHiZzwY/H4wPRNpI7D0sZomKbG2CICKYAZKamACiqaKpgGSISIigjkYIhtnJeBQEywBwbv4XWblSvbf2OW7t1uJd38tYBgBhEUxMFABaLBQBcXV0tFgtD/Oijj+q6vrq6yoDtgw8+mE6n0+nR3bsnKaVXr87qZp3dVmIUs4SIYCTS5DO+aRoF59u8b2TnDEA0GvomRWgzGCypGGBSI5NueAp71xaRluXrBZ/9p1NNZmKoQJSljsToXP/YZIZqAoqgml+LGQ0pT33K5qzpNiwgYA4fp/5UNJOetsIBYu+wDRJRcG5joAFcIwAAIABJREFU68IAoIQOAMajAhFfPH8p8fzZs2dVVT1//nw9+9hSvLq6cs6t1suUGjMDqasmegc8KdB8Ufg2JIMhIlf1Ir+HlNR7DwDeU1ZpttJTafc+c04pzDzxJtJlJ+XyM9cLbvRTuRaVuXNV7P+qN17lbkR9O9fNHVnyznMM3slrLWldu3Hr3Nn5adqfHbvPvod8+9rXvva1r319DshnKoZKSIDAPHnxYqYwv3f/wGlTxQZTWkucr1cRVKp7jrAITtCnpkGIZ2dPq2b9ta99bTyeBh6bVkmiZxOrqJioMtO9w/E3pFlOi4uE8ur0oxdPXojGyWQU43xSNM9PBPDFgwcF8MT7UXE4Kn346OXLV4uLhdX+wB0eHSoJpDRfXKCD+3AIPNFOXwgbjVObP3Gtpdg0IzvhXZ/ZmuB277Tdt9/axyDiQGmGn6sB2m3vNkNMZiZ91LWImAo7MlA0DY6Xyyo2q6vLM9W4vDpHSsGjcwAQAZUgERASq5kh1JKQsEkK3XCgI0dE1oa5g4HmRhsJUU1NLadpYw51FABjREIgAjNhRlWIsZEkiCjSELKaUPbTkVbACQak5kgNLVN5eTxHLCIaWp69MwBz6D2hc6VoUk2KyszsEFgCs/cMAIE9kUPgMgTDzmURMsFCCqiCmhEe4BbL13eohDmdXTsdLhOZOcJEbGZtFBu1yY66QWi0gY248eOBYfbAbft02NH2QtDrIDCEkIWXzrmmacxssVicnZ2J2Q9/+EMAiDFeXV0h2T/8lV9GhMl0enB4bCDIuF6vY4yqWte1iBAxoqaorZIQ2UwMCFAzN8WAljaCQFVteSozSYbO8pRlnufs75alvEO6MssmkyYxBYDMJSIyMTKzQ8oemGomkkwIVYwk83UZCuXn67YPZ46pp3NvA0JJMt5L7fbEdu4SGVWNEUWUiczMOwKAVNfOuXo9j01z9vJZVVXPHn90/vL7ZrZYzjRJi0LN7tw9gRi990aIRM4TGjnnRIS9X61WiOy9N7PgnIh67wDIDFVMVU0hbyLHeZoVd3S8r+8ePFxTuHYRoxtB17W4PLwN433aF0R70WtfVDNOvDU847bD/oZ1N9xyxWphsA2u6u0vA+etLTS4h3z72te+9rWvfX2Ob3QARVTLFpEwmRyOp/dETA3qKEDOu4LKMgHKerWOlZktZsumWoVQxtQw4/HxNDdby0oMXCh9o7N1dQnpMtWpWVjhHqVmcefg0Gx5/upFCCJG9+8+RHx0NJ0cjB4QnXiQOgZX3o14FBtxE55gMZlMR+NDXxwgiSNBMgBlGi/nVtoNFnA3qj07nHZLa/Wpy9LbkyqDxWz8DAi3A/aGQeqfLjm9EQe22r9N9LY6R6rgCevVcj6fB+9fnb2UZnV+/jI4UKmq1UJLjxbVYlmGqEmVnYOoCmRNk3wIsclIMiEn5kREOR6aLG81yxNpvekKs0dsPfpVEzNmW0XRxIwAEOvE5EajESJfXr1UiaLRpEpxrUkYIaVk0nmsA6GpJgEA8BGyHwN5UAAD59A5hwAiklI0MscEmNTakSIyAiYwAkTIwjryzAyKmEcS8zxg65BB2GcXZgtEvBmMJVMxjSrUAg0TMBFxjvt2M4+rZW+XG4WdQ8i3BfBuoXl7oqydWWrD7jEHqSPifD5vUy5CYLODw4mIiPhsbV+WZZ7xq+saANbrKsY2as/7wKySTCWPwJmImZkvXA/VckTExkrUKIOsXvCJKNngBrpUhnx/kaiqO5YkqsrMxtiHxauqRGia6JumrmsGiIgpqTMgs5QSoRvMvrZs1AZUtBJjM1OAAQNlWcSYX0IAgKCFVdSOhGKMdfYlkpg0Sb1empnElKQhoouzZ4v51fnpJyISm7lZzczBk7KagXPOzByCGznvXV3XiNQ0DbfLHJpSGnxqiDGaATnXzbthb/xjZgDxGjoiuCWp87bFoGFE5213fs1YhU8HeDdeIFvy2bQDfoPrZH9C2Wtd1vqR2q0Vte7EuHaOdGcQuuEJhbi3b9nXvva1r33t67XLwAgJDAHUgHg8ffOtd5w/Wddnq2ot4qq11AbLlcyXcVTe+eijx8GdMIwWixfliI6ODpbVPJQ+WWpSHE0nQPbRj773p3/5v1br07E/enj0hS994cv3752cHLIrls7PPnn6b82KL3/pV4I7LkPx/ruPAC7q+rKysStC1AkWo1/+9XcBjxfLIjbTB3ePyxGEAFdXb9R1fTQ6SBEMJb/5NoIcbuDuhu3H58r52iTdbWUb4tCp3Abr1oM25YbmBn+6scK2GyakwaAXERBoTOn0xbOPPvqoXlc/+MEP6mr+8tlH04MJQjKNd+8ejQrvPY/GpYiIGRHXTWIflot1MR6RkYg0kvpxskyVEBGIYivm65IDgJmZkLOoT1WJkdnUUkqN88zMZHR0dOL9qCxDs65irEXXJlVMFao45hBCbseZfZb8ZaeNGhoiDI4L59DABApXhFCadlvQYRjnHC4N4EIowcg5T+QI3aicEjlyIYQg6kJwSZmd896rAiJ+StBbDwVbiEIeAJgZEZAQkZiZvDNEI6Tsp09Gvbtoj+i6uL9P6bmHJM+Qq8nJARsfQuey92MOGGia5sWLF9k4JSPYd955J8ZWgblarcyMmJ89e6aq4/F4sZgTY2aisihORFQhhDKrPVWAOe/EZGaq3OOTlFJPnotIjNEMV6u594HJm7Wy3nxGjMbFjng1ozLvPbjgxCGQqsYYxVQvZovitF5XkxKFadZYQSXWlY3Esun/tqfucGgtL3NkdNfj0g41QSaHEZG4hcpInZ0sQ0pJJM6vLmZXF5988snV+aur2eXf/PW/ZebVcq4pmsl4PDazEKL3DjEUxYGZ5XQ+VU0p5b1dlmUG1YakYGY8Gh20MExR1Qg5xpjHIBGRiPvd3cRmexCO8gbrXSgHBwmrphsvR3bTOtc2zBvib8p2u93t1sOzzQPtM/AeAOQrALRXPMXPv2IFn6Vo2Px1gGl3IF++ig/0F4i4z+Xb1772ta99/cwr66/676rcFufpDrjBqeyGb/qfVxGgag5WFmQAs7fefu/V+d+sLiORE/KpcuPJnaqaYYKmkeBHddWYwGQ8reOMPXlhtRRjU4yP4iKJpkZqcDYpVNYziatJ4Lhe8uGENY5cCOir6DR5Xxwyl1GmhFjVuqI7pmHkjxrVVUXFqADyhGwKjsAilC54DGkFRIAO67ouyxIAUkoheERQ3TUTz4M3ziGI9l13/9nbsZwcZ2UD6xfN+7ElF7KicmiYjojcETyG0OeqZVla9tDrnpw2TQy097ze8Vx3ZYBuPsoIhxFcZgKgJuacQwPVhKBJGkZDk+nBpKpWozIQM5FjX1SxCkaKbAZNAsWQIrqiiIIOQFTQnEE2jcix2tl/o004U7U2zoudISmiAimgkWQyi9A5B6bC3qmCKPhQGhARqEQAMUhlIIkJtJEo7EuVVPjQ1I0LzMwpJYNYV7E4PFyuZpPxgS+8iAGxAUS1JlkgBiPnKKUGwYMxACF4BNfKOJEckaFC9otRYzK1lIPCOpNJBWJVBTBHmLWAhMTM0JGHBmZAyMSIfaq1GWYeKUMjGAgyN6f8QJCmqr2Kr9/JOXAPtlMNhk7915FhBjA55VzM2Cz7uEiyIoxSSnVdj8bTJFI4x96jplW1JueISA2QnIGqIbJjIlEVzdiozVXLCNAG0WreFRnPd1kRnCFc/9EyFs2PygwkZe8gkQy4zKxpoqjmeHEix8DJTBUcMCK1hqyqhga2ZWvU0skDG5t8AwI758ywaRpGI3QxNs4571xVVaPRaL1eI6JnZiIzwfy0IGiJNKokqVelIwcJMXqSwlmMS8ZGbR0YUc0x+tIriisY2AhRIEGnHo8i5FyTUkbdSdUACL0pZnYa0GgDV7QL/lAiyh+ZlW/EbEMdIwzEsZ/3Mj6UOWxSNG6eBhz44mx5U9mOW0z3iVqkbTAIah9YvJhJ52UEQ4nploLabiC9aRPip8P5xuEW6ANRAPLlvX9ygsz67Wtf+9rXvvb1s6wukQklK668z3jvuon5T0/7/P+P+ihb8SczsZSQ+c//4rtvPDp4dXFmMP33fvt3q4oFnAt+Ga/+5E++Xa/pa7/4S/fv33dRv/a1r02mZVWnP/iff190/ODhu2EUGlk/evPRd/71H0vDOms+LkNaLeLiznjCDkb//D//LxUmrrhTlBMidD4hHvz+v/x/Hl9gKIq7Dx+wC//ub//O4eiQiLRg7wAks2zgsqoKgJlyw5o3ZkqSgXcIoVfH9Y2jCPJn9Un9NOD2QKB2BnFtBl0XwXeD2cDQgAO2fB23WvnbVriv+dTlVgish5Ftd2gEgEQSmybGV2dnTz5+XNfr1XJOZEdHB5PJyHsugvvmN7/xla98xTk3PTw0RQEURVMUY0MEI4cpr00MZ7FEBCyHmRmqbUprRMTM8sWkmpCMwVbreUqNWnLOxUa8L+7evS8ii8vHoF41WZ5vCg5ACZiIRRw7dEYhhLynRqMjERmNRk1oCF3TxKaGq3mlCZfLVV1X3vMbj47KclQWRYETx8EMHRd5ls9xCUzkuMVObAhGBMBGBt0M3y6ihh7jWa/Fw1ZXaASMBGQglKccW9COO8EbN0rscph47w+5fbBtNdb5xnz16N9exmM5V4CZR5PJL37969BlKiDi+fk5EUVJMUYiOjg4MjPRLGnNxwl1z5yR7cZ0Jz85sfSoMpv2ZNiGAMyccx2apiHC8XgcQoCcoAE08DUVQM3hGf1WTSnFGOu6rmaz6urF48dPmCq0BXl38paV5Xg6PZxOnHnvanPkqanmzWW79JTRch7naglDbfcPaNRaFUQMwRSi9z7nqhfep6YZl8HMUoqXFy9TSldXl69evTKzT37ywyRRYrq8PA+Fm19eqIlqw5S4hHERiBxzO5OZOlION+F6BsjkhuF41IdwonUhCprnPC1zg909B4ToDUdL+1Q7Z/3Q5OlT0N1w7WlnbjS/tbxwhdgDP3sdwu36lGBextp8keHAENVyYMZgyNB2HFaGL9q/rm0+4wagbqhy2PJf3fx1ZythL/Tc1772ta997etnjJpijNxVXqqsqmo8HsNPEcX2M6jUiAucv1aZAbh45733qpjOzs6M5Wh6cHJ87/69L7/z/gfr9TK55b/5s+/94Psfvnxx+uiNh+Tw67/4jfnq4snT548f/2hVcTEqS5kIVKPRNK6SSaqrl1eXf53W8zsnbxtM7tx55533vunKu6smCUnUZdVURPTk9PnHr658mEYyg7HBmGmkLo5L9bAyQBDiHNMGkExTykZ5KYTgvcd2wGZnER1yhLSIZEh+G9zabk3AVLYT+La6eTUxNUZStY722eC7fItq+xOuGQ/YazRegwYuO9RLP+gFoASQUrNarRCgWa+uri5UBBEZsSxLIgJQIrp3/+EHX/5FDkVZjBVAhcRQND8hGVDJ2iOBTGZmhkdErIMHqu1LpzjPy/gm/R0SkqnFZr2q6zUApKTOhfH0QES8Y2YEVUNxRMRI5ImcJGNGAERyzgWzHPqXCJ0a+jA2hUhIgZeLxXrRLJfrZl2xkzffvOc5jEbemiKLDJmKnB2P2CI7pNxIKhAq6o0jl2aGYATUsxaqatBxqUCITJkyNENwmao1Mx5oDq/j811OA3futmtMP4Tx/fBej8rMTAF9UeZFjcPDoxjjYrHIOLAs14bgLBQhw0uqqgqR0aB1t+z4k6xFVdSW3Mk+mQACbW54hnwDu0shKvueG9HKsiSq8mhnBocbuxoy55xIYmbnHJMXsbzmFWNsVqv5fM6wJlqFUSnJiJxzrigK875Bc+BAlINX7Y7v7qRTVQMl6k8oNEMCLDwHB1VVe2IEFJNRGZqmMU2q4hGbakkE6+XV86c/UdUf/ej7qW6apprNr0ajIsW6KDwRjEtPBN6h957YsqmMYSvK6OcyM93d87pm2xY7rVgYu0cYgBHloU0ZnFZmpt6VOwcAgA4nfK8fpdcvC7cloW8/BG+EcDc/Ss0+BQpiH8WXsdrOX5W6VbGNEv6W69hNyHaYE7gF+W6kB69DPsA95NvXvva1r339zKuu60xZpJR6iqkoiqx9eh2w8fMqJgYFAwZMYhEMvvHNf/jorfcuLn9kGq8W5y9OT//xb//uF7/0PhA0FH/jV38Lgc7PZ/WqfvL08bpqjqdHH1YfPnn8I+TR5cWD+AqO7t59dPLwS+9/Q9IyVi9+8viPyS4fvf31uDyYHHBRfmPdVD/68ceLtJwejh+99TZa+OpX/+OT+rsHkwfv/8IvV1W4M33g1JtpYLHUgDEAIwGQGohZQhgH73L7riJm5hw7BmZqTf/yHBgAIVgXcNeiuq5EBDFbEUJH94BZb1LXUUObBW8FNEdM2Kqe0CBt9GdbNA4R2U0mLnATTtgxqdu0ZKJIROQQ0UzNFA0BzUSffPIJgp6fn89nMzJzRJqkWkZiVjBRW6xjLWTr5Etvltf82+4ZYbOyPuhoHZFlamUDPPrOFRxYZ2GjaipmgmAxrZtQjOUQ2v6SVMAsTUcM4jQEU3GeTIWQVMzQnC8AXCicC0HURCQ1mlRmZ3NDWixXq3VkLp4/v/BUrBarZr0uvZVh6gCdkBAxM4Bz7BEdonMhABs7QmZCRMcohEzIbOAIOji+bdqC0Fn+qwFoHgVDdqhobIwAmAMLCTR7p2IefSUgRiTnOrnuFh2Rc70NbWdvZuqv3+AwSOfL02I5eH3wJ8iLGgD48cePzSDGSMRgsFzVzD7rw80gJVAlgIzTN4dYfubhCyG2CQJqCIZg2OG9nLOIIpIwWUf4IlHTVABV5rKGkA/RJEbnXEpxNpvVdYPAiGxmTb1GsIOD8aM37gWnCAv07uj4cDwui6Jgx4lATM0SWMMuaExq1ipn88GlCmiq+SwGAzNtoWxqakZrqsV6vTKzH/3giWhar5cvXjzzjp88/YQZY6oXszmgEq7Yp3HAUE6Cc6LeeTQV77Iu2wxUJE+qGTvapAzadWvN3pG1DRVAbRcBWluTzlA3XzG6h3fBgWhbSsvu4tJ60tjGWAgNBGhHlpnfa0+UbYfvAYLCLiEG/TO0L9H531hPPBpcW4Zo38DwotRfxLCVU7awuH8tt+XGeauw86YABtqBqdfNbIfALy/q9fqJfS7fvva1r33t6+dQRVF0EAL7iZ2hQAU6X76/a8JObL+sCckDKGL45j/4lYODO016/vz0OWOq6svv/uW333v/HbAUyC3Xi7KYPrx7mI7gjfsnV7NXP/yb70m1hrhOqf7ow++H0fHh9GTq7p/cf8hQn79cPT79q8KfL+rTSVlFeNnYGXg+u3o2WzeKD7/g7oEevPfeP3pDjw8PTt586xeQxkxIYAHJIjK4LCk0QgVTIDNWEQDw3omocw4RUpKicHUtmTPphpEy/IYc93VDCjAOW+S2OXaQx1wQAARbri27NDBl8gpMMgIAYsxs3pDl670c+3G+7m2A3Z5Pda3LBAVgRGImBFVs4Siqc+7y8lKaenZ1leraRIuiAJO6qo2QnUd2qhwF1ECNWixgCgCEAAAMKKKDV8wZ2YTIqmKmAlsINmMes7YjzKFjarGwIsUaQKMkVUhR5/NlSuYDjApUc6qeEWJKpgqIIQR2hQ9jX4yTmHNhtlhIEzTFxXwlYC8vmvlqbRYvL2vUBKLSCBgxewYhUGBkZjNiZqZgxN4HICOH6B0YsmNBh1yQC2CuNeoc8KsImMWxea6s74jBjMgDIKsSGiCoGhlidhYxzAwgs2MGUzPY4Le8t1tHfuf6xnngRdl26r03Zi+zTCntBLITEQLGKClpCOHp02ejctKKJ9VU1TFnoKhqYA7RiTbaY77upTM/mSncoSSViBHQ1NrQxS6rg4lUJcUE3YRhXVXOS2vg2skvW8jXhTQ0TdM00RS9L5xzoBFRQuEm43JcIhIQ+8ODyWQyKkbBeUio6AwBUMkiAhCig83BhUSkppYk2wIBgPMMgE3TFAwxxlSv1ssrRPz4ox8ayKtXLx9/9GNEe3n2om5WZRlGRWkmk8ORoYaiGE8LIkIMiJiauAVpehYrWbcu0CGcfHurzrStgM2harvdhl3wAKoZ7ZJUqkOebHO79ZeO1rvGzAC3Hr5zTbgtIq+DdtQ//WBCWAarSHYD4dbqF2z3qwHAEQ8+uHbeswKA1CWX9E+igDc+eZ5H3VnYog3k60Go3MTs9WkN2VMqyzcQyfaQb1/72te+9vVzKBHJ3Umet3HOZXu3LPW87v/xdwjzYTZ0w5gkG4d/61v//F/83n//6vJDz/Tdv/zO8+ezf/at/0ygEbXD8TijBs/g2Y3uv/Gv/uB/nJSj3/5Hv5UQf/LxMx8KTTa/rF5dnIPEy7Pq+WlkWzf19wjxzt3zv/7h2pVvQTgydtEqxQqQ3/vSG2kdynFRjD05QJeYEcFJJOrjpBDAQI2NmCHFWAPoarXKG//58+fM/PDhw6IoiqIgAtXeqIAQboiNIoJ21k+GFvl50by1KCBrs6H7fZeSxaqOTZPhfdON7LjseClRRExS364NZrrMzLLZ/evU0Eiz50GYkJ2rYxNCcEU4ODg4ODiQmIrSk3iiMSApkBKEEBBYNUkfnmZZrNiRBoCEreWGWm9vQ2YKaDDQpeW+VE1BFIDQwEBVk4kQo5iqalU1mQgyBV+E6agkSKaoAsSQkjNFVSQMy1WMq1Wcr16eXRry6elpWhZJ49nVK/Rutl7GpEoezHtyB5NRODw8KmFUjAtfFx5XZkgAakaomLvODMiIWmFuTmVgMGfA13MUW1UZEYEZEgFEMcpTY9KxvUBggMj9CgIjIW0C/nSYQj5A7C01um2LkX1KENuRuZ32tx8AawftWvjlmSGPj4JRSonIAQCzJzTnvFn2X4F8OwJjZ8zYH7aDhn5r9Wk4SHadihncDQByGkEesdNBR67OU77QjcfjEApC531BRHA5lnUR6jWAiipKo2YiUTSKJFEQ1JQSgUCMYgqI5BgRcoAEMSGS8yFWa3YkEpfzVUppuVw9f/7cU/P48ePlfLZcLonh8vIcVJwDgxg83793JDL2gZhZLYWJjzF6MiJNqUFEBG5SQ+Q6RIOEGdIQtybAW1uk59D6iwcC6rVAgqElz2YlzWwgs7QbT3CznHFHW6OeCEN8vmP2c93qSS0BgLUychlksrdS8O7Q14w9e8Hndf+YnTOlvfCCZXp4iOWo24DbD7chPO5/2YhDhzPOthuuszNM2ILDbuMApv7GvGyyh3z72te+9rWvnxvky31bURQffvjh7/3e733rW98qimIymZRlmYHfYCjr70YpAAJy9kQJjGQGX/rgKwcHBwBqZKenT589nZ++enpyZ8oYAABMmijBBzBIKUpM08nk3oM7fjR6cXp+cTU7OZZU27JaxlUzX2iME7Dj508uY6ouLj6p6r9ZrD/5rd/5D10A58UXzXy2fPTme835o3IMVZpHWxbBqdTEB6SECCKAaAairVQT8/AkEdV1nfW0p6enZnZ4eEhEIYTX8URl5jYbWrXvgajVPl7fQea9y41pjLGqqjzC1HT2J22DLDGlBCo7ndOmCftMDD4w8CRyANZO3KkgIrJjZmY/Ho8Lx0WReRUrQwFCgSmaVk1SxTw6hZ01CKCBQpt4joqEpm57JaKd+AJsKSFVNZBMBeUkazA0UzQwE1XRlDRKSgnJcn63GYipA+e9d5FNnaJjhw4BwFWNEHJK65R01cjFxQW58PLsVXMVksr5/IoCr5MIALKOxkUd9c7R6GhSHI7ROU8UiTBwcN6ZOiZH6ACI2QO17C4BAhN1wXC23RbSgKhBA2JS2OqksxfloH3vPU7abrV9CeiH3+D6jhaRHWHnsGvPfjn5aZk5/8wizF4IYGbVet1HOBBRSqkovAs+5wEAACIz+5yRZpoTJWjwQp1m1QxBqXccIgNgSZCJxKxVNRPQnMzZCVhz2BwAZm/UbsCtm/BUAAUkEUGEjPq8K7LctCiCFIU3ds4RNaCt92lOzCPqUJOoSQRkRGBmRWhNgxC5dVEyAAC1ul5XVXNxcfHkyZNR0O//1V+u1+t1tRSJd46P6nqNJIV3qjYae08FUs4aKRtozFJUZdSowuSZDZgM0TQvgAAhuXaWckNY9dQodL6sO9BuA256Fldv9moaYiHT21Z2NsTgzp/gppCGnW+QdulB+yNZej42f4St92Bw40F7I+TrAyezZ1UvLs12xlsU3GBQGW5xpcJtk6v+Gnk912Sb7ub2PrBxzc2obw/59rWvfe1rXz8H4BSCA2vQYgiqEP/Pb/8ff/RXf/rub/yaYnn3zhtvv/GohKSLxbuPjlFvDQa/he65PuQ/7B3oU+/5WdV9bZIxYQSICHr3mEZuNZnEUXluNRTlm09+8Fdv/NrvAJYKQByDT6ACNqov5eVPLqdH4e5BXFVrkrVjWcuLSwlYjxmOokm4/2YjAexNrYummEg4cJom5Yn3xxN/UtVcTA4v11iO4TKBDyPviuWqAWPnvEJENLX/j703a5Ysu87D1rD3OSenO9TQXd2NaqAbaDQGgiQACmIQNEVSsoIRZFAyg28Oy7/Ab46wFX5y2H5w+MF+0AsjFB7CDj/Yok2HGeJkkpJphSBQHERAAEmAaKC7q2uuO+R0zt57reWHfc7Jk5m3qruhdpvByIVCdd28eTPPmHd9+1vf9xGIJ3JqoLB03qro7j546xJ1NBqBG0nEqjitG43pSGFytljNjovRzK9WtXNFiHrELkYgAHagEZjbnlJVTQ0AHbvsxpdSAufNsuAJMXs35qObDAlBbNU07P3ZxQUiUpLZ8VHTNInMOdeENQFqEgL17AAAU7soLWCGDGr7kpWsJuxWvLPhOwKigmQBEeUW2xDMIKlpcgimQmSC0VdgLgFBACByBEoATJrCCoAIpLUqQQNAzYIdNUAnCmgIwECISqYmCmY5usMIwIyiMQhsAAAgAElEQVQ4YwJTVXVEmjITBRIVkVEVjVnAWUopgFmBESSmWJfOp5UwzpplY1wlxIumNlc+CLFuFHFyKbWsoZabwS6f6FROX9D6EuoHRyVX05kkA8dHN2652SmOHbhSY62jY7A5KCRpzKQoibhSYoMCsVLzACCx9K5ANbYAEJRuAWpvfkFoSACUdxd75gpNUaImBWcGtaAaInNp7MQ4OxQ6UtUVUhAlw8IQRQmIkMhMFbCd8CPKZ6x3wUfOfAmbaR6hpdyy5rdVRbQMLfu725dOkqWUiDnHRlgmf0CRQE3ZodqamAwSEJiZaBuq3s4IYjcpaL33ZctZE6OB6lBahlmnSC106cVgxGCcGRpCAgRCExC1iECFK1NKaEzAmvIFAyWP54aBXHCegJ0YGQQNwcVGFJbkXIXrWKeLahR5NS2KCptEZiQqKYWwBsYEUUO4bFaI+OTuO2B0+fChrS/PLx8SXDKtQReFQxMFDYX3CAkSizEwExGiFwC2otI2PJDaxRYqseihNYAipnxMBOTqT98hUBsgE7Gw8R0x7tBX+9+BbSYCgMvvuDncWwsRYDCIpqOosgUvO6DFQ+C3r8QDtY6IzP9VzSkSHTJDBgCUiGiDIJAuEr19l45SAwIAU1PqQxqoZ+jaSBJsWcQWHpv1SZXtwLx2wmbsJsc1mwCRARBh9t+KKZmZcyRihWcRIcjrKUrokIKqIhKhgBVonqBMMYEdBjsPdahDHepQH3olVYcESIBOJRCzK8qXbn/0Yx99NSiNqllROAhJs5WI/mXadEyQnTkAwAowAkyn155/4YXnp6dfcIz/6g/ujP2rFxcNpAIIqAAguLw8Pzq6bgK//X//EyiKx5fnf/a7X1uHuSAV09n3vvOv3/jen8IylP7khRde+MGXXnXFajo9clCCpIcP3tSEn/7Ma6Pxi1S4aja+WKbLR/P6oj45Hd14btI0zdnZuQo5Li/mT269cHM2O0kBmgbKEsiNnbf7b3/vf/yf/oek6Ud/9EdvvXhbYTweT46OxymEuiaghqA0NUfMQECQDBBBTEAoaXLOi8pQiNV1OZZtMFQ1YzMyQmpRgfeMBMxU1/WTJ0++8pWv1HX90s3nrt+8QUTlqJhOp0XhZpOpcy4S5Y5HtY01B9oQP/8mNG/2gi+KAgnKsqyqyiEUpUfL/oKETAJWlmVRFLLj4KdtBgXihqZo56n26IX9f7+XNYm8k8enpxLTPMjycn5+fr5swjLKm/ceJCzuPjxbLiO78cWTZemrEOKIkMqxOZ4dH3/uC69PS35yfvHoyXkI8ed//ue//NM/s5g/PP/mb4fz7y5D4oK8L5CJqfK+QHLsHKDDoWySeqdN7NvuzRa2J/rKPRFoZY8IDFuTrXAlPdJL9SATYPsi3meQP7ZlGNIH9Ol7NHS9Kox7L9pxLxUNBhN0O3ay+9sJADlx1HpH1Ly1ljWfhojOUVmWTL4sSwCad7z3IJ0e6vW6efz48vGcglSj6XlojNZHiiejayHUBqIpnZ2dNet1aNZ/9Me/n5rm/oM7Dx7cI6L79+8jsogw+6KoiYgdEQGjNU2jmupaBqOG0HsOeeds45rbSjcBhscZBhnl8r5uQ3K0ueyNd4BcD/naY6iydQHuQL7tUxM7Ym3nxO3clQMFnewnf4BR5k5hwIwN9cK9wcyV1+cGzXaQD/e2cwNh0TovFhteV9BtFW1dWhlFU7tV1CpOey69qiokMFEA3SRqAgBZjJZiskZjjCnJAfId6lCHOtShPuzKbm+S1DEiOQX39lt3nzy5NGMwTknX64ipqYiAutXa94HK/j945qYaAAB02WMcDABciumTn/rsH/zRG01I4/FJXNBnP/0lcEVmA5KE2dGRACxD+OrXvyYiTVOb9yM/Xod1Wl94S6FpJtNpapaOr5c8rVexYeKK63DBTs0wpMYLSmO6UjCvEo6mM0JBxKPZpF7LclGHkMzUVJbzuYqPAQlKjImARaKZEifAYBBMyfmRxGSlpBCIIzuIsUmiKQIIAsWyKJyBY1RTJEsheO+hi23bwkWd9K0lXSxbMljTROec9wgARVGISO6GHTF7R0QiklJvMU/Y2vHtGNbZu7bvg39sa4vaabc2Zo2G0hoi0Pa9zEwNsl2+9iZ7baQyDFuxgRnD/rVk22+u2M0GZvMGuGrkrG8umwgSQQQRPPtJBaWylsWawJVFs65rSWCGKQkCc8EK5py7XJwvl2tPVTWe+vkqCYQm1qEBwxDTeDytZZniWgokckgOALJWsI2eZ4eGOUmPkBHZaP8gd22x0TNQGeYpx3bv0HJYX9uit5lsvS/iIGyv98Z8Klob5vX1zyeCfOD6VL12+vRdsJ8NvfuvHBp/GmLf101d2frnjQLohkC7847Qzpf2Fq/5ituYXWbvou4VnHO+qjARChA6xGAAMQqNBSyGes7MhQcTq6oRQRyNqPDgnIpE1ToGAQA3GjXr1cnJSUohJ3CGUHvvvePh/lKXnrft+79ZcWGmDmtpj8roKdKwK2cOAcCyhnQTU75/LyvY/uIOvuuCztNS1J+G+jQJbIcobHR6BrYtHu4uP9uBf4MrH3tsDADIG9KvW+IAJOjtPNvvosLmksgADYYZD63JJypYHjW3ulmZmYEHAKLW1oi5db0GNGYGylOdZCZE3jEwOjCHuAajA+Q71KEOdahDfdilmse7XHb5A+TJ9OSzP/BDokjkEEhVHWJRld8vMIO9hWHd+k38/ZcB7DT3QDR+9ZXP/vpv/aOiKJJUP/VTP/vc7dtQA5SQonHhIoRlCv/Hr//uZVIRvf/oyfLyrqNmWpH3WpAWrjaYI18fF6+cTm7J5MZkNqlGFNOEX7yh4k6vv+DpRNiTB0cQImIjqunJo8dJwte/9o16Lc45X6bJmI5m1xAohtSs6/P5Y4CUlnc/89lPKoSitJiWkvTxk7XE4uT0uvNWjtLpNS8SmUpTICyLEQNIjFGUzIA8VlCmJAC9oQqBdobrNHA4IGQEM0IiA0VEEZjP58vlcjQaZciXUkoaV7WayWg0csRMUGCbDI4EBtQthsOOB/oVUOSqFtxo4yKh0KafGWB2TYxAJJqNRsU0fy+7tmQriG1400aKDzrIocjnWRw0ohlqf7Xsk4GIlsVpy0W9XC7ffuPNJw+fLBarOsk6pL94+yF6v2g0RHWuMEEknoyrssDR8XM/8wv/rodQhIv14rxuwrf/4ruTyYzIMfmjazfOy2rxeHW5akYjx+yZCnYVcWXKzhXEhQF1KjBuZ9gQ+0Z4p7s13RjO7zbEaMjEnG0jWptKMOqZoj6YDihP7F4htcqsHVzFz+xoOzsPGNiASISnOWrsvdSut8czz917/dzZeXcRaSPpjPptVpOh9WhKISWSZKoaQliv16lZnJ2duRSwnpsJH92f3ji/fnTj9Nq1opiyTNE1dfPw7TffEJGvvPGGia6Xi/t37xDb229+j1hNYkrROVcVeDQdtwtUNanEFBtxBKCmguCWyyVcZYacIg4WO3J0JSJijDFf561TUb7+nxmRt39jsssXRgZXLUbaPgubW8m9S8D61rWYts1y+zcd2gXBFmOcJ3mxXY9oLaOsnysw2mQ/dp8jurOsgLtFexh1k+pOSF0gX8a62o6TdnMT1EFgxNaLZi+HhqbT8c7jWUlL5ETETFMUEUkppZRijEmtqSVFRPBJwic+uzxAvkMd6lCHOtSHDvlw85tOwQXR6dH142riqQBXMHtmcgBVVWgbCPaBoL4PpDxADphSQAV1AEA0fe3jX5qMPuq9+/f/3t/5iR/7dwDBGFDAFSgACv57d+987c++dRnialkvg955cFZxPfvIzYrQQe1tvoDHVQGeVyUXrniu5JIglSM3OwLCEnESgiunAARlCWEEyLRYNsv5hXPu7Pzx/XtPVOXGc+MXPjIBjMu5pujKYtIsVsvVhcPl0cksxAt2GtOqqePiUgFmRVGwS2q2Wp6LxMLPTNQ7CsXaFECV1JVFEUJQ7RfDBxHbsGUWl0mCrMIxADTK6DilNJ/Py7KMdWOe63oVUmyaRkFOTk5uXD/1VJhaF9GABmRmKbtTPD3C+8oH+666M99jyMYzzhMYskPg/HTJPpqqTRJVTSn1KdtDERFitnHpoac+A1Tsg5n9praNpx84lDLzqk6Xl6sHD88evvNw3YQosIrW1KBRm6hNNKZQFSMAKMtyNi11OvnM535g5Gx+77vri8dJsSi/uliuy/GoLKuQ6ihGrhpPHNgKwSEVRIzAitS5CfZUD5kCEklrULp/4+wTYprxABFhe4BBMcsqEZFMBYD7Jr6XR3GrHGtj094Lqtoh4oZhbvDuM7Q7Hh7Wu8vsn533ggOfjffypqqaqpi1o8BmppZUEzNnhN/P0BqIGdR1Xdchrler1dpL4NAQASOqalVVJycnIjwy50p/fvHW4vICyb75jT8xSZfnZ/feuYMkaKISytIzIzOrJkRT1RjjuJqkGKrSMwEAAjuJgcAMN1EHG1C0S9xp9qHp4gtbhWN3XTwF8nVnZjjxCAApSP9lxvjQ5rlcsXRi9F4/zM0swRXh6YiYvV53IB92YwpDctXYAMA716G39k+W3wHkGPOM+lze1G7yMye1tAE0AMPlHd26SNAGu5kvaeT+KA1DSjqX2n7lJWPRHJhpZtkWFwDy+G5KKcSUjY7quo4xppTquiZXrlYhBkBIqinGw2DnoQ51qEMd6kOvHAKQVDwxEc/PLo9mJ4IekQkYRAEM0VyOrSX7QJi+D6jKLms8AgSgCSgB+Bhn/8V/+t82aVG6U4CxJgFPGR0t13UxGv/jX/+1Rb1G77hysPS+GpWICFAv5pOqKXx9ND1zeEb2KDWXBc4MEYDGs+OyMMZxbMBUC2NUMJPLi7cp+iRNCsvVIniG41mlmhyH1fKh5yTJO5qtFueL5YWIJA11XY8mBRe8WFyEunDuqF7VmqJpE12aXzxExOSSpaoqtJqymtSrtYi89OLt9bI2Q+d829CbqfbtMqq09oy9IKWf/TQ1AnTOFUUxG08uYiqdR0RGKgqXFMGkaZrYhKPRBAAIkJkVTAWHC/1Xhg5fYZo3SEKDQdRyT1xAbjWNWodGxAxSMh5p51M1d3rtMFtrTZm9GkEGPd3W0NpGZjYkr/oZwo7LsoGOLQ8ldhkDJVAB4AEdE0VRNa0bEJAEIAnQgfeeQJnREIqiKMvKpFFABW5ijKroHKELSUHU+3IutlzHycgZOFUUJccMwKJABr25X95NMXTbnTRsphmvQEeIhmhKSAiEhGhEaIptnsHmhqUcEYmGG7OK7dZ8yPINHoQ+N2+QKN2SG4hgqtYSI5Y1VDs5bHt4+2oMuXMt7ZOQwy+3D8vWesfgCVlbuDXdOjR6zbSfiBC5FNV73yfTtFhB2yskpSQiIQh4rqoKgdjllMtUeiepHk8KRl0t54VHQkUAxzypSmZUxcoVjt28WaGWsa7z4HWMsax8l3mZN27n0CUAQOP8nc0Bab1WOiQj7wLLOnOUbnmvZbQ2JBgA0AY38vYviHfF3hu3Ve6WALYJRoOtnezi6RCT6q4s0/IJ0mFgwzBNBLpc9Z7Q2+H4NrvWZvrRMO8BQds0ws1+ZUccN3zxHEHRZV3QYBltMywqJg7IDCWZmTYxMjvVBICGrCBARM6Tw9VaVqtk6pkBjFQPjp2HOtShDnWoD71MjAhLxwpgAPU6fOGHvuBHszoJIKkqkzlQJhA1gkTk/9Jsev/LXQFSzuxShaI4aeJ56W+GaE29ms0mAAmSr5fryaz642/90W/8+v+ZcPyjX/5pT0dhdXe9fBzi4tYJjzA6SpMx0Wl0Vp9M1tdPg+dawAzFEtQrUwsAR2g2X9uifrAMj3/vn/3OvbceHR1Nyso7Ln7qJ//2Jz/5mW9840/+t1/5737z//r22ZPLj7z42t/+W78wrq5fXq7qesU+vHP3rSjnb3z3zx89enLz2iv/1pd/1ruTO2+9mXQucPanfxZCrOuFrBboaPbKZ2/FkBYXi8lk8nf/7i84V8wmU1XrKLLO2RAAscvb6Nr0HOnuiLxHEQDE9bperVaPHj1arVYN4Wi9QGZfFmqprvHs7Cytm9mrH7cu6kD79vJpmr2rVFV9e5T/r9lGPgfEm6pqIshe84qm1gJRRGRXiMhoNHJlodLng1nLg7UzithL+Abt/lOnOnd4pKFirTODHBB9jCHEGBIgFqOxL7lUdo08Om8aQ0dMKTrCUVWE9RosARTj8fj02jUJ6/pstISLuklJzBGv102MkUFj1KIcnRQztoUrSjB2XHlXOvTEhbRSOEZrA+UBGQBz99+xFj2wwT6CfKfTNdNWnkeZjCczU8npfmT98/MYJkDngzkk6nZmOLdmX/sDmEMEBwZCZmAqORUAaA/vXTnx24PGp1nhwzOdeHYcX66Ejt23BoFv3WRvvrZbWiY0KYlZSCldXFys1+spwGQyOSqOxnhaFG706qvVq6/OqqNxOfGeVFKeSQ7raCCl85NJdXp6ejwbOYbL89J50hgNxDkqCiciSQIAOMTJpCLOVCw650QkSIK9DAAAUOErfE0AhgEHgz191mDnfnURHe3NBWjdnfV0uPj02wraFPJ8dxtcxfL1tjQ7O+ucg01gHW1mOBENdoHc4BBtBolhV8g3RHHDhD3qLDq1i23o9Zxb0+n9jQYACOid6zFeDpwxMwkKAOv1GgBFZLmqU0qrVW2Ey8XazEKS+XyeUlKx5XJZjMbzy7UkKl3pPCyWh8HOQx3qUIc61IdezHm2jQgp/xq7duNotV6pEjCZiS+oZCgICJT+ElF8A+CHDsB1v5WBAEpfrpvlqDwuPCcJqrFArmaUYPXd73xT06WvgPUcjVAuSm4cJKYYpQEm8DZyEsMTonuO3xK5VCxc4dTw+vGt+WJNPCOEZh0Rm2nFEpbViJuwZFeJxOlsFMLKMTIDolQjZmcAtq6XWd6zXC6ZyvHkOrMfj6YppezlYBAJEqCksGJSJCGmwhmhL8tibsuUYDo9qtdNE6RrlTazXX3CHmGr8OsT2hVg3YhnLkvI8dkhhNGoYo25j0Eyhm5ECbIxPqqimSmY5Dhzwiu9IvedWobf2hF34YYhIiMEYiJk9m1clXdsagmNUAVSStsnmjpk0nmzb/rLnnze2RLdHBwcZkxvIuy2dEdZCUmYJwFV+habADAlNYCQgjGZKVhEEokh5yv6shQDJGZfIrIZqkLpShENSQoq6rqZFh6MVSiRMRJ2jWeW8OVgvg4sMwxcBAd99g7Q3Rxq616r5zDFQAG5s/i3zYFEkAETOujSh/YtQ9w1TIDcadwBVEW0pWvgaWxeNjYcvLL2grqrrqjNTj0TbMAz8F5rBtRRub1ZS7ep2j9NVc0wC/8ypu2TSFNKdVNPNrGlo2WtIaxFjLkAMOcqEyjLcl4vJElRFIwmDmLQUEdGYkdgrKoh1FVZ5mxDE6tTrar5RtbN/dLJ7Zi3L07bRnE69NU0eX+QzxPvX1HbT95l2J6OG7dXVYD2rVYHsk/rcx2tC4vPHyAEbojc8u4jMgwcOzeLT0B9Nvr2UoLuhLkPbIeyxymJSO9b1B9Ya2XR/TBC+w9DYF9kPKyqBiAqqmZKiKhGRA6JmU2hQM5WOAJggGoQAYUcsIcYQRSRPLnSFYzoDpDvUIc61KEO9WFXHk5iosyefPLjt5PBTIsoIAYmIKlhAlVxZGry/aXI5uYpy4dUgT4QNd8mpMF3kADM4MHDd/75V3/n/oO7n3j1s95Nr1279vqnPgEoomsm/a3f/NXnrk/n8/VREVNspmVzegSUipPjaeFGk6kEemznluLFtLj76PEfMM6iQZRw7bnnr9+Mp9ee+xf/4jdW64poNp2cRK2fO715NKUk9WKxMMOmCbFJx8enf/Nv/tt37t6+d/dhVVxvmuC5un37o+Px2FBFV0kvDOHJo8dVeVpVlSb34vMfKypdh3u//pu/Mq7KV195/ebrL6fAEXm9WntX1esIxs5VVVXUdTLuvN2pNRqAVr/UhSMTE7UzlZ45JV0uDRAd0mhUpZQcsfceGM4eP1Ew712zXqMaAFRVZaKac8xViVyUNARa8ExTjTbrSgwV1SRbGmTcFWN86aWXYoxf/vKXX331VQCYTqcESI7NNKXknJvNZkQ0m806cQ4N8AADGA4ypnMzuO8YAaDDgO/NkwG3lv8RvfcpBVUtvAcAU3SucN6zJyLnqKytiTGaUVEW7LCqXFXQuByPKy5HY+c5SUyhIVcAO4VgyEzovSciMxpXE21qdijWuGJM5BAcGKkBEw39Cnt+o5cxDpVpXfcMRNg/0iOTHNFhZKamqoQlUX4XlWTsrCdakoSUILtLeMdEnFF0328jbgGM3st0B1ANjzYzZ0xIRNqtAgytOGkrbH1rQjVrvXqfj4wMbbuGSGM/Jn5g0YnbzzRE9N51o8IZ3ZH3OWy9xRI5oWE0GsXp1DdHY9WiKDwDxph3rWmakRsDgIggEiFPJhMbkfd8/dpzxMKMnpBQF/MLh5QkOPLMGGKDgEQGoGWFqokY81Xt1Gl3lAhAdlWa/eHtPqdbpNding6jE6ASPdXB9cp7czDr289z4lWcKu2umwxBIe3CQjMDwx3BXo/2+yWD/opqnVraqwsQ84T3EMbnaeVOdGiEZMO1pLx/zJuTO3zx/L6IEGMwM+ecc05NHPt+AUJV848jlvnf6/Xae5dSSkmJKDR1viZDiCKS5XmhJiI6n18SkYjOL5eGMJ8vTbFJqa7rFFX6xTjFIGtJKLFRobKc5kXKQx3qUIc61KE+1EoxOO9NkygROxUAA++AGUTBl0BQiqijHLT9/l5coWsvEMnlVGjQ7Z5jAD7fb0kbx24A2I6b+gL+/n/yH/35t//IzP7z/+y/irH55V/+X9Xk7/zcz37+85+7c++tB3fuT45m1VHJqUGpp6xegvflzRu3kiZyTa3JxWNGE1nH8E5QXjerhMZnZ4V7hXB1/95fXF4SuesnRy+I0tHxaakeyRw/Xq0aUz9fNETlD/3QXydn167dBp2cP4oCdnx049q1a1gAYFONcD5f3p/eJyuyB+PptaMbz83mSx9Dumjq2Wz28ssv1mu9+2CxhrBa1VU1Ho9daGAxD8ycVLO8Z0OmIYB2iVsEaNBFLUBUULHeLCE3u2XhHZOYxhiTJhHniFGvVl7tO3O+O87HlkRoHQ4AzawcVUXhiGg6nZ6eXq+q6vj4WDqpmFoSERPt2ZjtdyTYszfMZqJtx4lt2EPvzrLpVjc4Qexpw6gdciAiYiIGJsyJ5d47Ayorb0ajikeVZ4SyQAYg3LSP2fjGOQcqDEh9lDQSoSOnSA6QEBiQ0ByR2yJVcEP47JwBfDeLFet4KzBUsw5SmSIBIdjVjXt/hK3zP+zkfLht4wlXGreoKtEwxu79XB67BKa9X8uWPSvFKw5X74CKwIbSH9jsDcnMzrnsS4WIRVFYUbjoW/MiRIBWyNcilpweSexcMR6X3sH06BpjMk2gCUy8awCADZWJGSkpUR6PSNjxrC1YQiTb4H3OEeQ9K37F52LOEtjl1p4Rh3Fl6AUOY+mGNyv2HHi/0JBJs56b1WecxG4NwvrpglbD20lqEcxUoY/UQ0Da84JCRSM0QMJtV8+8OkPYZirA4ANBW+J0w3/yNuBsMydjjPkjRVEJmZAR0XHLKCZhM0HMlrncxpwC1yH/FDRNijFmyLdcCiJeXCzNLAZZLBYCML9cqmoUjUE1xzp0VqjoTcQMwInk6dAD5DvUoQ51qEN92MXYLtA6lwU/4BhCgKKADP+QgdE0CZLFGIuyfH+ozxTbX9f0QW/78AXb37EpwS/90i/94R//s69+9auOiwePzm6//JF//pV/+g/+wT/8j//+f1iNyrCia0dHvnDhPI7HnoLeOL4ZInp/isYB1gpOwuMUzxauOZomImnqJ9PZ8cl0xsr1PDpiRPXEZTEhLE3Vu+nl5XkMxDQiLEfViYgwkqZKAsTAIjQaH5v5JkHhcTyexbBUK5HGoOy9L4pKUZumMUWiIiUQAzH1pRMRR0zAiLhewWgEwEUIGWBkd3HD3D/mXhw713MDINAM/NS0DV3euKh3nhw51jCbluuWYR20ErDv49y0qMAAKRuv5y+ViMQYwIjIeY9EMUbRtklkZMecIEiIPeGzjzQyaZDxGwysSnUAbHr7lmF2387zcyzZjpKqDccjzJw0EhBBE2oBKoqCcmCeRbMoKTu4ttKsbjCWiBxnFSWSIDEyEJEjahPAALrh28z4ACiiwwHLB9B61u/37pughc1DimR78A9NcRCVh9CONnaXydaLt2htWyP31GC3zbt0CORdo9ifAed6dmtHBPhsmDeAGVdDPiIicrmJR0RTBGODNDiMxMzZCQmAELgoCnGOpAXwqEqktlkEyR18++S6iaqI5MihLwpXVGiRfQFqZkgpjweyAaihAjrUXpbZzgqCMW1p9qjfx62sOu2xH25b6+TRBsX3ekv2H8pXntDuFAyNdm3wMcsd8rwCtOefpY7Wu2ppZjtIoaNkd+6+vIxFA9J58932GmNsLZ10f9d2hsnzte0ze28GAN77QSBk1jwLACC57ImaFE0sJhBBFFChpIiIMUFMEKKlZECFmimwmkbTmP110TepVgUDQgQjhjyhYAbQZEclckyOiQ65fIc61KEOdagPvdA5FSF2KaV/9SffWDXhtU++HkJAg9FoNB2PPDMSA6FKLIryfb/+thLJDJg/KEGgh42MKwAymGOG9Vq/9Pkf/5Ef/nEzYuLLxeOf+7mfODp6XUTv33377/17/8Gt517QEP+b//q/HFV6+/aNv/HlL/pi9vkv/gT4ybfefOP3v/Z764u3isI//8Lpl770Q5Ka3/unv/3g7uXFk7fvvPX77G+9cvszn//CR567+drNm6/FZL/zu7/14El44dZHP/eDn04pOR41tZjZ/QNE1GEAACAASURBVAfzyfTWZMKFO37xpVcl4VtvvXXnW98az+hHfuSLk8n4J3/yZ5hovVgeHU1DHUOsl8tLt4Tnb36sCUsVfvz4DMhV3l87Pvmpn/4bKWqSeO/e+vjaUVGACMVsDpfFadp5YObjrG2zkX1cWtRNnP0GUkqSUlQhRmIuigIAiMF7rzFdZYWi7+V8XMHbADBgT4KZWozRzIDZ+9K5oigK730TpYkJTckRIxERozOTXTnfYOjrChEXWpfnLn3AQ5fvJ4ZmJldcnH0PyhslEaEjImIgRCUj1rIkgWIyHXlPlcfpmNHq0lOIEUG9I1DvXGf6p4aIhMYEhoaITJ5Z1TCZmjKDgHGvv2uPDxpl2wnKmel7I6m4GyK/7eMCiKobiJdHNAmsxw+UD0n+zpVIsnXgtF2WD7dv516z115aCF2i2s7o7FM/DXYw3jOcWvY+Q+xppi/98kT/t/dlu+OKrZ+Rqapkq9uOzG07cAQ2M1PIzi6CCiKZOu3jtrP/vlkSES4KZj46OfFOihKrkQeLzjkTiDHGEBCtbqrCgUgQjSprETVrMyLzjO6VR6AHeB3e2+y+61Vgm/AEjJre9WhvPw5b6wWI+695xZZsgJ/CHr/XIX+8ipzfgHDYjmRAtWEGwxD1tf5PRDtGnT0GHq597N8mAJTpOyJ2jntJoYikpACQUva30tAkAAgKKSVEXi6XTD6EFCUR8vn5pYiIYV3XTdPUdZ1SuljUiNg0lifnVcA5jlFc6TcXYfZPstZQCQGAkRmZyR0g36EOdahDHer/j2q7DTGIKjGlGEOMYVRVBnr37h0weemll4qiECWDbDj33ksRWE0BAQFjTGZWlld6fur7zuuzoWlnBFBAZwpFUalpvQ7j8QgAiqI4mt4MCib08sde/pd/8KeaxsR2PLuleuHdmLioGyOeKE5Mp4jXo9wAcat1uV55h2xpMnLOu6ORO13VXPipiJ7P59dvYjUeKxhTqWqr1Sql5J0V1XHhq8tFgzharZoamufFiUoTa3IAbEUBTQOcXSipEDFDXa2W63UzX0bRqqrGRXlMPDaQ1ers2vVZbFZAjtmqUYEISaFz3UNpfTuMiLBFVgCEqNlDr52wxDZ9a2O433ZwzIWjZJrVLx1vo8Omfxh8/DSAt9tcblITNt2nAoyKYvOyaiIWYx1F1RAcERZIANkSUXTvLXYuEr1yG3Y25moIgbYPG9qGE5nIETGiIRmiAGiMKtiYKWcxISiaSQqMzpE6zDzpgJQwYEACdNh6RzhiAEbgPCFN7UBkP8RmLfqkTDtax8VBP87ad85bSjkQgJzLh0gACERIRoTcESk4oDUsO1UQvlfydt948xnYrN3OgSLracjtytfcnyC9EsPs/N2pwrKUFYf6w46a65xZzbrsCuyDHztYs0EFrb3kwAh3mCKnqtBSpphMufDMSBGBAY2MEMFQM2uOapBUk4qIgKlY5qEp32eq6l0JeRi5PWodTa04JPf6i789OEawGf+kK0cut4/k1oyuYn9fW59Dh4gGCm1EAfR2R3zFFOgu0dq/nSLQnoB2Z5N2IhV6+Ad5BmE3VX0TjbBR8HZ2ncPg9eHd1wevD5cn8rXvXKEaEBksgQECqWbFZmGGCEzoDMkATUmRDL0C5YwbUVZzolZUY1V1FrLrjxhIkmSgUfJSCwCYpc5zGEyAyBAV2j92gHyHOtShDnWoD7tUgJ2Pos4XX/yRL65DYuawrh88vIcGD+/fVdXxZHbz5g3AodPb+3iH9j8KIQQR8d7v2Q3o9/G6hgpI3bSUa9OlGAgIwMqyXK9SUbiqmKW0UAe+hFWAclQp8dF09sLtj8X4AHz89hvfVit+elQKlrdefOkL1ZfWtyeID05mK+QZQXruuRcRRWw2mV0LcgQcxeKqXjUh1Cm9/MrL1+cFO31y9lA1PXfrdkzL8/Mnl4uLO3ffWq9D6Y+CkFqKacVOVuv48MmF45ElJEADuXf/bc9QVdVoPEEqP/KR1wAsRvfg4XmIS6sXf/rNs4eP7idFAwLj1z/9uRc/chuByHkiVIOUJA+xEeSgMTMFIgeEnf+mEZhyy4wxMwKgKapJCiEEAWPmnNTnMJsftCRYx/K8P0w+7AWzkQYAEFEdAm/YtBwMiAqUrSIFLE+dERGYiWSFmu3wFUMqD3ZjwN/lWtoAhrZD1L2Rs6Ijf3KGHSABOwCF0nNZek9SOIeaGBHZMbYWNZnfIEQmQFXMxxsUwRiJCJAcOUYBZsfOoyIzG6FaHuy0bBnawdFdwWEGe0Of0la+CF3nvzMjh4gtJ0Ob6HkEhy3o21r1sV1M9TT4N2z6sz3GBn62FqO0T0i+2wu+e12p3NuOqdi1+sy8Tef1ikStIWrme1uWR1u1WA+tu6wAYGYizZ9dmRwFa0d+vS9cyYBSjSuEptAiJo/A5aggYAqJiMzEoCRWTEZiTGMRU8056qjSL760kjPIpHi+iEm26bXM9WHvrLpxlTTlp+mgB6EbfXTnPtmNiIDa7mB3426uhytOESHuj4ZaxodbC3GdTWq/Ob0tJuVd3Q5mQETKg9SwuYqGJ3q4nNTLR1u/325StP9YEMnnTptG+5QIM6zrmtA1TVBVAFou1gBQJ4kxGtL8cgFATRObKIgUmpTUEDE0SXJAh0ijCdrxWIMsCkRkgJRnQDEz2L1mEw0TExJ47322DTpAvkMd6lCHOtSHXkQGhMxRFYnYO1WdTEcv+hfHZfnaq69kg00zEOt+T79fbNap+WOMdV0Tudls9EFs+hpgZK0qqsw9RtOsyxJW9XxUzkajERhYcmhHAIsISIV/+eMfGZcnzXL18U99NMTxO3e/+fDenSSey+g8vTi7/vxHjx9+txS54+i+2iWgnlw/qcoUxBvWBY4jr4C4mjzvR5wEX/n4x8hOHjy8880//Z5oOL527HgiFueLi7Ozs/PL5ahq5vVKNc6OC3bp9NpxE9ZCDpXNjEkvLy+J5TqdVuXM8ejFF15V1LfvfGe+eJRkHS7vGODde3fUmNzI+dHJ9RvXb95wviqxIAJJKMlaTwIHphBz2Bcjd6erVa218dMdphIwE0kQY8zL851pRWvx0JNNzziz8G6cTDbAyLQhEfXejKaonW8+uariwkAkhpiiaTJrE5M3irKNqTr1eG/TyL6HVYNtBGV9R7szFea4YPLMraOjITIYMxiQc86zY8pgwKElyp5EambC2FJ9/Vhp1+kaAhA5pEREqpbzvhVV25g87Hr6HHMHSKAbx84roM4G8sFWovRQi2WG8BSSE3vTle0fgaenbuxEIwysbkBUOrudbRT6lCWA91VX2sbsnLJ8afVzkoMn5zD6TXh3JrW6sVJqmb+WhGlDtzv7HiShoY1OS5kCE4lzDhlUBB0SIDpkT95xMSq5HSlUVCcakKIRo3iQ0F74QD2FSJ2WD406oi+bnezjvR5GtX4oWRMInY73GYj6aXR3e1IySYg6GOy8GpPv04bDL58mqnwGsMerigAV8KrbljKE7H4wgz3LiRpDyJcBnoIiYlJZr9c5CwcAEHi1qpnder1WAUS+nC8QcVGvYxRTmM+XALSqQwgRgefLRhUcUxTNgZSqSmNnZkAk0nrHdNQvMEi2bcqfSESEhIzgvSNzReG99+wOg52HOtShDnWoD70QXZKEXGRzCYegTEmhKssQE6M59mZgCN6DGLwvId7GlRsQMC+4NkSrDwjy1QAOsASF3hm0LL3AfFxxZozygjYTRWgU1MP006+/+q+/+R1EWtYL56JA40cW5qs6zT2XBj6loFSECIhExs67okQqG5ekqHQRVt7ZPKQxhiauFXyItbPVul6oRV9g3SxHpR9PqnW95ILZYZRQSKnWoGfyAKCu8PWiHlVHFlMTGwBYLpez2WyE2NQxKZbl2LvRaDQRZVxjVHOO2JVimFJIKeRmwjlggoR5yLONreo7nm60jwCMmQAwU4IttWHWBmfDlppoMMPWgyL7N7i6MOunALTvzDpD/35T0ZIaCDskIiACcggERk3TbJLiupZUoZvJ61k+GEif3m2ecMjywRUh4EbkmH0/GNnBAKAusY1BHREZmSJZG3g3sIYXEWFtu3KyLYvBARbcxMT109JPI9me5ra/09abQfu/weBnK2gE2m+1t7bK9mLTN6K+XQCwHYFtYG0CxNMSGj+gT6qnHpyhh8vw7LcwwGgAg/PsK3UOQNRhVNqfZG73aMskZhhvQNmgFUwRjRiZ2XlCRWQiIkPBjUKtTRaxLghc2FCuOly2mTrud3G4r2AEDKqAwPZ9HfBt+G0f7Dl6v8ztlTXIqLhCdJr1hP1zr7oRbGj+lNXLAEDoYgpN0zinoUlmyEwpJQQGILPUz72LqAoA5ZsfABnb0D1TsNimd5AhYOZYFbI2t58yzotTHf/cbSQImJjBAfId6lCHOtShPnTIB+S52H2UAAC83/3F9L6NV9A1Ao4hAYhAUFg2kVzKo2atMYG20hTlB2Al2gTVmYIpULbLJgBYAkQAAPAAIzACA6Trw63tyjGc9vvWZTcAwYMZHJk0SKOXjo9/7Xd/yx+50fHztyaj60ut4Cgun4c4WweV0fheWEm48fzx8y/fuuUlni1eU7pIhQU3q32JfnSjeo7q0/rBqWv08uGTB8Xd88vv/vGf/HbJ9qUv/o3JtbJe16fjycnxqftE9eDe/V/53/8RWvO3fvKnPvLRV9X8/PGjUVVYqguaXJzX//N//7+QW52cJleE2ezos5/9sfXCf+4zr52c3ri4OHvn7TUXVIyvNXF6/fprdcO3XnyhRq3jeXJHFqp6qZaQSSytH87r8yfL88eXZUGvfvwlR2BW+IJUIUXAUstiZKNjiHUMcx6XCI7QM1WoiUwNV0BixToRK3sgb4pJImgySIYVtCTEBsSkzrORcatF86BgYGrUtqyEBpCMkUyAkPM4FLSR08k0WGidZ1Q15zS0yrcNHLU2Nm6ba9JOsYOa4Ug3bUgGAM7Qk8vWHSYaNZmAiqAl0GSgSAktGaOxGRHweYQzLAVLj8iAjpucHobeQVE6RuLSQyKVuE52qmkW1wGnd2UUoIp4CSMNQGuvC4uiJscv4upOGS6TlOxHAKBWRqzMc959JDJET0TgAJjAgRDnKcTOpF6zxz0Acit8EgFTSwnATBI2WjMyI0k07x2IMK2I50QExGIENiOrLEUCYDOy2oESmikQMzk2MzXJN5rl09dp4JhL1bRBtpwNNyylBIiOOUMpRLTEBmopSUoAICkIIoA6R2KaOZz+hGZWWcB6VxLqcJFzbj+Ubzi518f99TN73XNMNZmZCBKrquWk+w5KmGoCtDqsW/CKbEiALIqJSwPHYj5GZE2qwGVpY2cewRI2ggoMBdA4uCWtOc/J0vGompJdA9TCj5nQu8BuSWDsxggaQi0iDsN6vVZVkUiIMQYyEI0iwggpJUBjwJQSIkaILUzVrBvtxIcKiIrt/kgGgwk1axGh4zO3Cd7emDfT8go6AQCzjEhBLZkZUZ+asB24d5Xe0gzQMequ6U4yzUF6A0sYo5yYKkJqvQtOn3fvHOdAPMg6SWYx7eYN8i3fznACmYlWVUWAZFDXtUMOKYUUEHG5WqmImYW60ZgkpTW5OiRRrhtpmigimoQALy8vAWC5XMWkyO5yUTvvoqY22VSxWyJRhOQ9mSlApAIMjZEdujKpEatCNDCEqIKmzjNBYtDpBEy1LB2ROkfOEemIQFWjc3o05ZITHTqPQx3qUIc61F+lUgNqUwOAGcqycI6bpkkCIp2PYBZ2oBEcE46RCBjQA5WgCEkTQAIoAEYAkxbvvf/y8LLajRQqMLh+/foP/sAPj0cn87PosCQU4jnAveXyz6azJ0QPpHnsaV0WwhjYpaISJMmcAKEVPpWjheIdXz4aH63HszQ7KppmKSIAUBTOMBBH4uTYwBKgADYia7UYUy1aM2frPyiKat3UIaQQxLSQ6AFHMSbnSSGK1kXhQUtJzvH4ZHotNinrIR06MmpWTWwCgSKIY1wu58xcOOc9N2HlnTbhMqalRFCDEAIiiuq6XjqH7K9y+Wvj7LdytIer7Dt4D7bN5Z9GQO0s5++s3+OeG/vO63x/PMbWdXj1k/qtJm3xKrcsC3I3O8aDZnpXLHcF6YRbFvY9tNk+CPwUZgN23mVnX/aD8jL9uDEyAdz/8d6PpAds0JnHbF5ty8uE9g9Uz2H2oCszJ+86s7cTjw7fl37v/T5//++nkUtXn8otoZo+exN2UgcyBBXTYfXEe09A9Q9eeSG1orbtVx4QhjiIa7cda5buPOrmM3gPM3f7he96kLe2av+Rvev2yhdsZ4DtPZ1l2gtN2f1wUNuxOUXbveTymojjgqjTeCPnPymbpgISOiKHwESIyCLQDwbn28oRcycyzAMRjNQ7zeztwhU2tTnjNA88twehc7Q9sHyHOtShDnWov1KV12gNQESZaTIdiVxTEccAAKYQUyIwZjYzglIE1GoiY2cARi57sTgAbiMZYEfV8p7Bp05MwDkAA1fAZz7zqQDUxNWTJ+/cv/vn64s7f/gHv1yUHvzI/PTjn/4Sg5HU9+9/DyWs1heusOnoKOhkPB7/xff++K30sKQqHH2Pw/HJ+Jrq9OXbN8vyr108fvD1r3/N9Js3b9568eWPcTESxaNZ8cKtI7DRpz/1ykdf/kTNiYgIPFMZg5yenv7iL/4iUrrzznfOzu+hyXf+4k1T9sVbRTFGIDaZzmbrJeIYX/7obTVXlCUaEtI3vvENthKNUgreQTXy6bxoajFRk9Xde99J0pTFkcOTspycnT1855147+4d1rXhGl2kHMpoBmpo0P0hzB2jZhd5l/VPjISmV/buXRAC7AQnDL98Gt4btn072QDvEc497bsbq0nYRX85A7sf1TMDRG5dAZERss6N84Mbm3jrFERIiKiESEbG3dye7m9JLzVEZAPM2AmzHIxIATu3dt3HHkPdWptwuE1vElFnl2L5/YcuiL33IVylfFMwa+dtQRUMBJHNhIi6DrrLPcselLtha/au0Ct3xkRkA3YOAHDA8j1bC7p/FT0bDV6NRp65QvSMMPdnXGI7u4nYhlW0Y7+UQ1NKAvHeIyiAZtbKuaQq2TQIcta5qOVMAlUEB4iI0rqYAICRkQFQF+iB2uYT5O3ADc+2UeL1ykwZ3CmbpyEgmA7CTto7Nyvl+uHV4c2I22dwc9y2Z0T3YxL7F0FEe/pCz85IebbKoQ3c6tyAiAAxpQSijerFxQUzB0kpJSCs61pVTVFSsiT1ar2EZr5crYM0dQqiIKCqjriuV0QuhKCGRhqTydaikGYDpu7DoQXVSAZGCIgGikBtCihqGwOIjOa9I5CqKNVi5R0AMLNzzjTgcHUADpDvUIc61KEO9VeruBu4A1Az8ESnJ0cKlhVlnskXDnPLawAG7IChAohmCQCx9eF0A7CnAAKQs+Mm731LTAEQkEG1UVXvR59+/ZNVBQw//ODe67/xq//wu2/8yydn949Ob7rxi1/8wue843qu5xdzSJGQEZj06PnjT3Dl/vDhb58vvn7tuHJxQeHGc9e/9MLzR/PLQPTS7Vsv/uNf/bU333zz9ssvffoHP2nm62DViG4+f1SQfOT2cy/ffmkOq/OzdcnHjicSZDLhH/vxL0m0r3wFU+TL+aPvvvEtoCzOc85VP/jpj19cyAuzmUQ4PZ6peVf4uq6J/He/9QYRSIrrek5kr3/qtUVNhMVkVBYlvPnmt5ltPDp1vFbhJixVwvnFY2frRlZVCZiyyWGmWbfogn50Ln9B1IUGXAW3qOsyYR9c5bDATcxW347nx/u+EHYcRL4/dq8Dn7YPDruQ840iywjR2AyMFCSDPYY8OgqMQAhMxIat0yNubD61RVk9gsIhwFNENMlnEMwMiYBQW2kZEyFgJiI60gyYuleDgdTQ9vYOd6KuaQtU98eWAQX3SBLaNOKZaBIRQ1ExtNaZtfcYBAAz6ppeSyll3NL7Kma+qh+w3AJR27hUzZ6B2N8L6fds58996eYzFg6s1/NdRag+462fgWwRAYiQiZGcK4iNI+aFkzKFbJCbUmBkM1MRkawEC2YmkigSkjGSauqT60hj94lH7SFWG9LFmcrLo8tdhoF1gxM792NH1GNvEYTdSgEiGSpeiZk7707Yp+/a8Ia9Y4NwBUeNiKi9JPcKmL1zobpunWXHitN5NrNmXacYYpCL83MDSClFFUDOgZ9ZOWxJFpfzJU0uLxbzVd1EE4E808oMScBhFAMjIHYCYCLO50TNvNiRuXOjzuuICJgZADNgt+7eVBCzjdGrc+SRi6IAxcJzvveZWYHQbOBLeoB8hzrUoQ51qL9aZaqGgAgFkwKpKSFh5hHIoiQzIwZGBkSCJWJW7zGaBwNQUIPBDFoGEvnP+wMFykAIBo3AE8deQcfVBA0swq3rL/y1z//1b339/xkTjcnFEEq8P/LHRqaNpQTj2dQIUyicnK6frOQSPNhq/sBreW18xN5CWIlIWUxX89V80YgIshgkMxTRUNeMoCZN0wAAmCv8ODWYQiorH5s5YkUO68YQJ6ORGbxReFNLpsjem1Unx0emDpkQUsG4uFxW1WSxWKAk0+g4lkXjPDT1A5OjYsQqoZF6VBaAKaVI0IjSxeUjxwoYwGQymSzm96bFFsrqcBe1XaYNOzNrjS52WzzjrjN92pQX7E11PjsJ4Gk9/b5b43v9cZDMRww6zs4QpvVTp27YMkM7nym+HNVg2Fp3Uhs4DoRAhKZGBJh56HY7pZ80M4AsvgKjbjqUM8kHPYOx5ZnZh60BEG5n8V1hnbprtfJ0lNIBPOjFb0Qtnzkwx+fu8BJYNh/sgxkpU4Y7qP7/Ze9NYiXJsiuxc+99z8ynP0dkRGTknFWZxZq6yCIJFouDRIpiN8kGCWghoCmqBUJaSGoIkAQBWghSL7SQtFFLqwYECJC6CUECxybRggpNEixSLDarWKwmizWx5sqIzJjj/++Tmb13rxbvmbm5+/+RmUWtAn6RiPzxw93c3Ab3e94595y3lXT2b9AnpT68fSDEO8VjTwx2t23I114Ca6T0O9edGiFjd2aoMjsmOOfqehmDJpAcoxFpiDEqzDQEVbUQlIlCNKgZEAFnrKYKSqQrM/XDuvMUX/7U7AB5GtjTDmghX3ncW0ZBt1TWxZdj3SF2Dd21FxrWCbrtQy3YzMO4DPK1D1vLUWxtTjIP3FmttAZI1hcSryCfc0RULysiEl4FJKabpQ26VGIYRYCcDIBFDJSPHcHImtgeNYDAAAt7I4TYwJCGDpmiEhzYYMJGgBALQVUNULX0EaIE0+xPS6tMTRVK+Q0wM7Joydmlf2vsIN+udrWrXe3qKStikJFGJWazmDBFXddNDEw8m8+YM4MyHA6GDIOaGqCcLM0o977o2jZygAPKrpN5p5CPQAiKhRMiaIyVyDhGCINRfvBv/Ujzj//n+w/OqiXKw+rzf/6/O/fM+enBm28Jyei173mhHLh6xt/+yp9Myv3Ht8+n4fH58lu3b/3ZbDa6ef1fVP6l97z3vT/3Mz9/5eTGL//yf66Y1vHRog7NckkYP3vj9e953/uchKODa1HL0Mj9uw8sBo3noMVwwtfH+4t5/OEf+cHzs0XTLG8+fzXo7MGj+3Wl3g3f/+Hvffzw7NYb3w5h+pu/8U+d8MH+1fHohKl45vqxUnPnwdffvPMNV9C33iiiHh3u3yj9nrD8/C/8HSIsl0HNGUI5XjBVv/mrn7j1jTd/6id+7Nozry7OWqpGwdIGuJmppkafiRitD4St9Yirk9s1c4m1a/Fhv+NER/F1JMG6OHDVaW+b7/Wb9V7686UYIEk2N1BiugASmiJVy6RWekrylzGACULEgIA8kScSYklqvdSpMRMzcQoPE9KUXE1k6A1uqa6izRQAEzsiB3J5g8ZEbCTWBQYA1uG97kpv9w3ohJqrg6Wa+IieSDJhhfSiAjOz2E7xEVE0MwMnA1IY4JwXdiyFEoFcasXzK5shv3QOyfDeJ0+UNMWX56m0OyObGGxtbs2sdc60J2O2S8/p5TCs+6dV+Ed7cLKBqaXVCiWSlBfSAeDeKlLyENIeOGwB0qV7aOlyym8tW9Eyezf2kxjruhLm7N/YNLWGAKtJvMYYYyAghtrMNIYYA5FJ3RiUAXENETWx6sL0rDcHyE7y5ZqNdbiFLr1jZZTeOqWbF7bB+7UJ7N0kYX8t5gIciNYQqcN1lzmFMjG2JwC1Y9fRl2v20V3HzaZfCkt3bHvcsjlm05A+QFSjiCMS52AgEUdEMapj0SaKnJtSU2tVawTB2ECAMhGQ12ZMFQggqGJQtpa8zF68F3IsRFZ4JspmM3WjVRWi6mzZJOV7MCONZiZEbCrsHHMhYqRORGHELCxqlj/0SGFK2Dl27mpXu9rVrp6yUuTUZxKBgaiqmm9/5zvn5+dHJ8cQLsvywd2Hb751y8xePHzvycnhlav7rlRgqdYwJQ9DB8jaTM53k+8FgiM9JEJVzX0xiAZ2sKBARKCf/Mm/+/uf/I2GH8v4/vn5uertx6cndx8MyR+/EI7Y/LJZ1HVxung8ECkH1xxrvHpk1ydV01gcVgtezLXiWAzGxOXZ6fTuvXsP7z8i2zvYO/zgh94rQ3rj9hlhvliOmmCGxenZ3WjTwRmKUsej/S996WunjxcizuCuXXtxOD4MoSGig+Pjcrg3Gg+a5uEbt/6q8HT1+Mr+5IZ3o4OjSbCHj86+LK46PTv7iZ/4ydDsWxwN3VWYj1U5Gg2Hh8V0OmXfvHR4Yz6//9rrrwxoX3U0m4pQNCXrIg46Ox1LTV6CfJx0X6pRhNHDfNR6kHcjQJ1nIOW2siPoOrxnPeeJDWbmXdA7b4sQeuBwRTetwEO3u5SAbtJmCiAgZioIjtiBHYiJBEzGREZgEKcgBzKFMalle6K40sJmugWWmmMmYmJnJCmCwoxzzHSbrkb5kENXNnQWLgAAIABJREFUzTsAMPdiFTOZkPGMZqNU6h+4LoWg5YQyWmNpV07MVGOMyTvEOh/I3uFqR/i6pLU8sdXDmStusNuNC4Dc6ilbir4+W/vkFJCNs/lk4NcfP+vzdZf9fv1zqp2F63m3WG9wbmvPrBtd42R2SUQswp7Y2JSdZxg7LylDhRgRLJEoE0OJSWdx1ARiI7jkicqJCzbtoDOYTZUQ+4CtW2Ox1hJz7YiBujUU6me4A1jp7TN1a+0N2tdwdhdSpzXtgV3bCLTo6bG1/+CUAGO0YlBbfhuJQzeLwjBD8oBNP6R3zExGxkytdSfIIrMzjVBNv0y2nmbaCjCdWRBxpLB8+yScKQpOR0GEnFCMgYhIWETE+2jmeMYQZnbEjskJeTZiFI6IIcJpTzREpHwbs7iKtwGZEVRDAweYQi3FiqYpz7Q2RtDE4BPtIN+udrWrXe3q6Soi11S1LwoYVCGCe/cenD8+P7pyMhqOmxicFMPhcH/vUFWn89un02+9dW/wyisvjydDkUEIlThL/ge2llCcGs13Ee7nWs0iFKUftbgGEYnpGxwcXz+8cqNiVxf33npzAZGzqT54XBrXjX5wsdCm8dPZ+YCGZI2TyZXjV4qhohh8+43vzJa2XC7n9Uw4QgZFURLvfef2nbMH8fEDPP/cK6+9/j1Rw92794loOd/bPyiX9aO7976zrM6d5+vP3pxO779x+41vfOObk/Hx93/0B5jdtWcmxPVw5Mfj/atXR821K14WX/irTzf18sUXX7525eWmZj+gKrrCT85Ol0bF97z+vVHHFEanD41QjEcHvhASf+VkqFRFpqPD0Ysv3Nlzz50+etwQKRoRL+KdcyxgVlOKFpmZyZFI00SYMXNsaZO1xGRD62fYc9h7O51hv1m80NizDUxrNWC4wG+wC5TvbyflKNgqkbxrf1PadcT6lGAXOmdmpkSOkEfUCODEjTnniF2WonUaM1uxE7FSFtd5xKT4L6GkCU35AeSKMlbOuQLkmJwRjElBakawTuCpBMbFythOAJnSC1Q1JI0gSFUNMcQ6PT7UjXNFDAGWU+9VtSgL1aBAUK3qKo3PNk0TYyTJx4fJ9VxkMpeTgi3MTBidvT56Riw9yqtDZRbb07eBr7LVoa47T66UitYlNGxcFReCvQ2PEFwk6aRVcAj3ox1ijMycLHaZWXXTopaZVaNzrmpieiOqQTWAva1CCJGI006mmMIG1AJlf0gkBEga2YRdIRKUVAAmagBENUQVY0AThgHFaABEXPcSyfFFlWDREbWJjtrmMVhiKbcPWv9IbhvwdicoTRtuHl62/gLQxpGnZKNy+Ulpn90fHcw+pOlCEpHV4CJzApwpoDKT6unB6zds01S+kABY0NJ5JRIWIlFDjLEL/0wbSXhQDbBo2RIGZrEohoCANA2aegdj9lwQkWN2LF5c4cQxEUfXYstocMF8wXFRKSTtlQirauE41OpYHMMzhECOQxNckddaDEji1e7DbQf5drWrXe1qV09XmfmigFkIagRhefb69Rs3risggjpqHWITQ1FMp9Pp8OBfOhuo7Z0vMJsferc/Hh05KUAAGsqWLbBk6IJ3N9FFUE4ddU/iZIA4Xy2WZVmy358tmEaTgFr4ahMDCWqdwYxpuDc+uH927jnOpud7e+Pa4tn5zBcnp+eLphlqbI5Pxq6olsvlgCdVzdN5HWKMaFhYRLwvxYkSLxbTUibzxanRXJzW53VRHIRQVHVVN0GcY0fsfFXHojSiQBLL4WRZxcloPJ8uSUZEtFxq3RBRKeI9gtm4rsrBsCDeExstG1KNpmE48oCJp2gwk9gUZBCeFH4JnNX1clT2G+VkP+C6MLae8FI3POJTKlvfDQKt9CuFyL1zvHcZq/O2TN+aCWS/46ct8idLTVkpQs2IYdG2mGIDX5xR0bXOmZ5kTYxQCvjmZIDZoprWdGXN2zD54ICTZ6dpHrhKx9IQ+V1cy9SPpBMGKYmIiMS6AW2C59RiqqpzrigKpMwGl9FgB94VdKH7fCb5gBDC+jkxJEemS07NZVb+F5/Hd2DKchm02HYc2bo8sjVRD/N08fTdb9IT16679R1oQewleR8AjJhMjRjKSrF/wQBsZArTLJdNIsM2GgRdoKQYYOmSguT7iGLfSzOP7mV+OO/YZTEenXJyg+dMHGC35PFkEjVfz7R5L1+cVWDtbCStHcYcR7E1x7vpPGTYSLxYS6uQNOfNkRSrfbaE5NoNWuJsiZPBjFKiJdmYicxiMGgNKDHI4FpH3tIzAGFimGT5pbGCkg6amI2ACCgodhh79ekHMIFMmaSlxaNFUkQA7JiyGFaJbcfy7WpXu9rVrp66IgWyl1oxKJGt0BAUUUFG49J7fzKfzh7ef/Cv7vzjh/fqveF7hvJaXF574dmPPn/z/c89/+JgABLP3MI1c3k4Rd7VriySqx0EbeoDAwgB5WAAw63bdz73F3/96gdfeP31j3/w+gcX4cHXvvPF23f/cjqtfue3fmc5a8Zu/9XnX69mZ6fnt2b146I8Orl+ZTy88jN/52NMh9+5/de//c9+ReF/9md/6cazrx1cefU9r115/PA8LIZnj+PnP/854+a5568eXXnW2/7xydCXzWJ5M6qbnceH92fT6dn+3lXAFX7oXXn6+P6//PSffvmrnxZff//3/uLzN5//yIc/UJT7P/ez//Z4MhoWe01FBExndYgHP/7jf/ejP/ijITbP3Xi/xvL2rXvTs9PZ/NF//z/8tzE2P/TDP/ZDH/vXirLUWEbyZXG8d7iYnj8KoQ6hESFCE2Mk5i6+OenxmDUZBSYuhgWSU5Gt85Vc9X8XJH3JBiRDzwKks9Bof7ANP5536NGyBfxsI7/b2oxwWLRexNomNui9mvPeOee9L4oisXze++6NGiXLFrbky0Jk4FblKh28YYByrELbLnPq44mIjQnEq1gIAm3nWFxyfffsdixRJZ3RxQYxmB4pIlVVzWb1YjEHQGzXrz9TluWqxSeFiSG2Kr5kSd+e3yQxJe5j/gQ8oZaIssvwGLYS8P4mqt0Oxmy80BNQ3/artUjvAoDU+2vsYB5o2ylKAdsIjOt7kzB7jgzAEWKZ4s4pciSEWKiqsjpBZrMJ2nAjsMBBLXCKVwSiy3IGVUUaytRoZjE2ZgaGWYDmWT6mAm3Mev9NbWhirYOYiGS8QfqtnZpe4git7HQ7cHvpHcpCGzdmG1PSxfol40rb8LztJv26bEnuG1wSAfAsaQsCCzCQcsqsSA5Dq4CHTqiK5LqknJZzjB0XBUbjkjMIBBEVRUHCpk0KHRUQU2QYlAyBIMk817IyUzc+PcyMQUZg5rLwhUdROCiIvIgoTGGUlKar5Mwd5NvVrna1q109XRVidI58mb/gYmwJChAT4CgaCsarL71w49rVP/6rZ04fvRHirLbT8eiqK+pbt7/6+OzBRz7yfQJ0FnbrWOOdFwMRaNqYh0GCfE4QAijOPv3ZT0GorpnoZNncnBwdFfduL6tZWYxm5/e1osFo7/z8zf1x8fDsYTGIkz1fN4uqWsRm6cvzvYkKnTeNLKv7s+lhMRyNR24xmwmoLJ3RXBz5QhaLxXBvLE6X1Xw+Xw6HR4NyeD57NBwdnc8XRblnZmez+WQyUdWmaYqBDAbDEIORVFWU4qCJgppEwAIJheCYZvPFYuZcuVy6wo+WS6qrcPX6FfJhMGJx6hybgWwEDY5H3kVxMESqkfg6MiM1yoZ1IFOGkhqbEYTZGGyZxrNta3tqm+C3RWsXqvW2Tfbf9cJCp/Fbf622tSeDtqguXQYZpyL2s+bajr7nlpEUoS0kaLdgSD6cBjXi3qDdCu+tv1NScNKGJUqQSRKYhjCpUf/pPdzYXuh2CeTjTpuXTPMdccrvs059aCYipuS9T9gPCdpzJ5BWVagRgCR33DywZETp7Nsqij3z7W8fkHhh1vxGrsPbXgBPEHb2/+y/YvuztCc9b2cl5TXtnWJK81j9V6StdYHLP1qIlFqZYtS8fYsEU5CwERtFgC2n7ZFSnoRVNRgrJ69UtryC0M/JMDU2bDuLslrLs7aBmabYEDav9t+49waTA4u1pkZb77F/dnQbN19A+l0G+NsPX7LWqHMjkqG/WtG6xzK2vFhbl9GLXo4IZr18k4TlrIWXYICEmEkInskLMxkjpgc4AZEZC+e5Y7ApZ2EIONvgGG25RnWSB7PICZFqgAppn0E2g3HK87OYLkja5fLtale72tWunrJyjupmUfgyagyNlmWZJG1qGhp13jXVwogG5WAyHP7r3/9fXh196c8/+4Xpqc7t4Vu3PnWwf308PvnI934PyAMuxzNk6Q6yb+c7rdIQCTXAHcWHbCZXyyCSzPcP/GSvEHYoD8+rGZf+5JlDhDg/e8wWHz2YetxAFPA5Oz6f3h2OC3HldPrWuLheuOpwv2xU6sWjO3e+tTc5LJ45npSTxVxjmB4eFkGDCL148xWtl02oRsN978ezaVOFuFwumzo+fHDqC3bOjcfDciAf+tCHDo4K4vrZZ58dDsugDZkMh0WMMMIywBos6+VwMNg/vCbF2HsqB3vzWX39+o3hcFjXDz/04ffX9fzwZK8Y+LoCMxN808TFYrFYzIjrkR86EVNJbvLOhIjEcUflpCGUFM5GSO7963gvLbIbtjv4J2s4nxDO9je0b7kEf2zivUwBZVOWFd/QvimlNpIB/febh++SIDOkkD1jgbFl10bXwox8rGKnvmMizbnkvch0Su3gShF3URe9oZXtS0/TaFAIIWE8pCbVoNlDUlK7XBSlKxyYYgwpkY/b8TyAYNreEYnHWEkBqcWc6bXyYJtFVbWoF6v71pv+jcf0rVYufO47j2d427SPzk8Irbaw4/d6WfBqyk9cnqDLkMwGVgHAJNECAIK0Q5rphhIGMzllTfArcmQ1MCIbwYwMkphhAYCcfhIBSWBbFSB1rkAvWTHvZEzvRYkoEbabh3Hl77JOt1K3FJJOk3X+RqsVkAtPhwFyabrGRSENF0fw9RFg/19t/RSsxg7X4VYOfzDVZMBD7b6TEhshSdBbCTUxiyKvbalpsES+BTOApUwpGAzl1reXUnSEobdwEPN43urqsMSMS8LUbRgGC5FkPTchKVFX73EH+Xa1q13taldPVRmUHYVYOSnMpW4yxmjiHKwhw2hQGmCIVVUNih/7yGsfe+Hqg9/6rV9749a3T09vDcpH/+F/9J84b0SdfiwampTGTu8G8hkYWYCX1qizcE0Y4KXW98ymJyfFSy9dGw89DwrmQTEYPfvssy7Ub379i4vF6d5g/+5bp74sTq4d+qKYLez08f3pcvHKe69U83toZleP9xr1D+7ffnR667mbLz9/89mmmsZlcKLjvZJkdPXkmaO9SV3LclnH4GDFcDCsw2y+OI0KEr7/4NFkMnr22evzxflr73v/K+99j2dRTIYjX9czWDFxIwPmlalVg4Ebl94UrG7/8Kj0AHQ8KQtPo9E1VxwXo6Zu5qPhkaoqsUiaatKoIcboJY/nqVlS3hKLqnOes7PCKoDBsG7E1+v7wBclMiNzYrRupdhv6LdJnv8fkN4qZn2tT038ZESr9gKJWaSOXNNVCBiANBonjp1j5xxYnHPrL5FS1AUwcJ4ATCLP1pJkbegrj0vlbD2hLvAwjW+xZkvCVQl1U3SXvM1VBEILw0IIbQPdmdmw997MEu9UVRUzq4bkMtIN+6WUtc4dNN22BMpunCmMQFZE2YZ09rK+fy0yPocHvAsgd9nywRNesf/SF4LPHibpnrKKZFiviwmlXkzlOofWAy3JCkXMWEDOs5BrzUtcCKbKkQnJdjUkCWi7YwLAp+G3GNNvDFEVqslESdM8ant+JYP83ttJzK4horN1tc4DqTsauhJmt9LU/lHqnyqhtWOxOra2beyymebXPRLrEX8Xwrw+cob1Mv56azEEASlIUxq65TPVZVR06XdGZJzJd2RdCbMjuIJLL0yU0tmZ2ScfL20nCQGCCSWoFinN8aFbM2qp2nRwQFFNc6QKOSfOsfMMUISyCKW54e6abBWzO8i3q13tale7eqqqjvNCBrfvvfns9RsiXFdLIvJFaRqcYyKrmyWAwhfDsoA6RBwf7P0H//5/du/em6enj97znveqgcn1eDkHK9oxm3exJ+lbWeC6qbHUds2Xj4a+euutb6rOTo73zk8fnNx4cRGbk8MDujecnTYc5nW10CbW9Gjgjx0PtZZanZf9WVCBOFizPB2UTorx3YcLwnI8GDMCAmvlvbArqGrOh35/NJg0S/iyXC5sMTM1HY4GITyIujDwcjlT1bIsxbNrOARljJtGBmM6Xz4si5IJj2cqwuThPZ3PHpTlYFIeOE+hRoSJoAnLZi4xxlExbJrA7MQVdV2BS2KDNSKp3ReYizE6gfPsnOv7eSTIYwrQanEaZKZr4QeGPKCy0Quugo7X6ZQLG/cuxWEbMPyNsd86EsgNFxMMiP1A9s7looVSUVsyUNeyQXLPl9+gcZtSsUpOX8EAW4EES3NHzNrp6JiMhaxD1WuQ78I3tIX3Yv8YbahqOxyYHuK9Z0dEGAwGTVMlrBhCiDGys95rW3/YMo+0WaczXBuTY+ZkTPO2GGwTEmykJlz+YGwEAKxfSBceqA26OB2HbDajKZpC+2TR+icEb+znO7nA8oHL0QMwJg1t9h+lfbAIMwUJ1ABLIlJO1jJKihSNAU6XpebdSNkDnQNNJvRiUJBBV1l9ADq31VazagAbIjMnvNfSm5YvPo4pkMNWAYzUm6pF/qd8e+RHxHWx6NuC9pVR50US2Qv04WsIENga52NWBjvimALukLBU592iSQdLeR7V8tKJYeUKA4Jq0s7GpGbWSCYAhLjNVBGBEWLn8UyWFLbcXiS8sUTV97oiXWPgo2lQK3pjuWy2g3y72tWudrWrp61Y3KOzB//8//6d7/vIRz/84Q8XZQkkGwEjJjMrnEtJ1k3TMGpXFgAW8+XVqzevHN+sFnU5HKSvV8tBZyBQVj19d1+ba72ljgYFYf4rv/JP98cTCF27+sx4NNg/PGji/StXn7v+Yz89sOXNKxOKj+MyvPHt06YZnk2regEjK2Q82h/9yac+U/IimPJw6AZHL756UJZsqoUrjw6uWAxUTE9GpVG5mFehKd3g7PYbD8pi3xeDxeJROfQ/9PHvHw0nTc3DwV7UShwfHBxUVRiWo/kUflQP3QGAGL1j9iUePa4ozqTQwcgtq0prGZTOlObzM1+QeOecPz0/f+mlV2JsysH+cm7gCFLVxtCYWV2HEOrBsCyKwvvBZBJCqH3BZVmyWJcu3QK82KY5r7MuOZJ529xi1Xy/Q/BmbVTxu3n8Bf33JW2omMXNKT7dBBXdX7333nuXynuiNZavRWACigYm8DvZQ1vZV/ToO2PqExNYPeZdgdtE1qX97d6RagxtiSNwpoDqejmbzZi5ruumaUgCMwzSI9LTzmtncoIkHLXYE0Mmy8hLd7XvHbJxTJ4s7HwC2NteMnjCTOC6I0s2L+lQX0darsG2/Gx958sNFyIWJz4NngmxcyHJWiORY3LOQbNtScoDNyNNth4ZV7TIlpou8i3hxxQfny/FVdQ9AbBMCcb+jCIopVDQ+nFbW90gYlh2Oek78Vh/DI+zja3rOdMCF0cybi585AUPe/INe4EQFNlJs4/6HHdRoLSyh8nmKJdpyFdSUDYQp4+C7LZkBpeIbjI16WSZgMGYEdvhR2YgJmxp24Om+YuJDd5778g5Z6bBFESqxpymENeuqx3k29WudrWrXT1V5cLe8X7x8Y+/9qef/T+t+OxHPvAxhxtRD4T2YCCKoBpgsrKQomueh6MJABJkvJdbgO3NT2Ee5EMS7YF9BEUgKngKM2CAhuE9HMQlPzw0NVxZES2aQAUfQMezO49/9zd+96d/5uNUlMsKM8Tjs/nh3sEi3licRu9mE7pv/hvTakmmzt0ItohuEHlUlqMl2bnOzN5kRilGNQ2COhuPJzdDXeh4ugyRacLuMNaRC4O7GxYzR2eEGhiZcbPwJ1dvLhb1cFgCYPMCEcBRrJfnw6E0PLJQmMIRHMFmGIFiKJ0NMXMFCxxrbWY0cAcxVIGMCOSGdWQiWtYEp8zc1FXpRkRgaSKpmQNVRlNQVQym1DTOOWYJtZIpLBBF5wFwUFItCJSjESnDM04jcqRpBqbttxKIYUmpdK2XRUI62/lpufskVlMCCTMQCWqkbDBrKCMjyn6imswiw1qf3WIPpQhTpeyaYDAQxGqDEcwQDaYWUqcoTjTEmDLvxLHzJE5VI6yJYjaMeioIzFGtIiIzUVVDTa4xl8LXialxrMwwkwhnKZPPsWkgXUAXpGmabtho4LJoDBpCwa7U7LffhADnAwQproxYQc6YQLGvp83vkWJMmNwjO7WogaMyEp1hyT9GQHAwttpRYKhzjhkWzpmNSUOzDBaMYWZRjZmbSEQuzWvmlhjRLB+uZJbYYgnLO8PUhnJYpoKIDBqNeinVljW+naFqDxMyM4RJN7W4iXfFVrgcAFCRCasej5rxcj5OMZqamSOAOcV6m7VKWiWGWDAKxAqyBPUM1hDgMQ22JOEKzrvCdElkhdXeIhFFcpGKgNpTNAuIAmNEJcnxL0m8bGwWLWW+sUiMEWDVqAjMHGNI7JPBEZsFiohkpMxZqcgEQFtXf1XSbK7kgNh5C6VFmGTjKURJr9vHwKbE5C05Tyo6sxYCQePKICi5XHaJEraJeGOfo+Ne3CIZAe2SRx5vS5QqobNayVtznHeb85qHCpGQGbnOiKgj8xLHSEosQkZM3G4zAgAXLK4JsY4OIO99DEEESU5tZmkutlEN0kSCcRHUUQgisZTIGguuBKLgCARVIlUKRAsAZiQQhTJzYBBBXB4riKYxBbsbe25gXAcDzMGZBRjYleiUzEZsiGpsIuzUzshIiB05IseQHeTb1a52tatdPVVFjBCa97/2oTfvfvnPPvOXD++HH//4z5euWJ+U4e9y60Z9mQ1nfaBi8OhbX/hkXc3K4uTGzff58TOIWgfvMADDDxCsdvDejZslvMfv/cGvH5/Yw4dfZT86GXmuFgt+YzE/P3tw+9HdNzg+CFHZFXUT5/WsCtNH53MlZgmhCa50e6OjAT8gsisn15rGHx2dlMWVYjT65re/tbBpo1bXzHbPzK49czAcyPL8wde+9o2qjs9cf+7K1evEulgsvC/Oz2flwHPr2l8UhSk3TUW+E78hRrAhte+UZWMJFUiedmGXZGUMZpekd4kfiDHGAEwmk2Hh79+/azGGxVsPHz5WDd77uqoODw/Ho735fN4ZkOSNa2pnXY8DQJeA185obRIjK2+JdRGXXSIPuyhjIM3Zoa8AzPHTytur+EAKpybKnGTLTObkajWDatJrGRHFoFEjtgfPIIk0896LZJuT/jtr/+xrIFe0S4rtpuQ4zwwSWk+926Y4cu7BJalll/2wEasdVWNIF0O2qyEiJhFPRcnipSz9cDiMsL29vTTm55xjZlDKl18NuW3TL2sBCSuXUNvY4S4wsJ0SvChT/ru40dfou7C+b9QP/0Ay5Fh7Ynvyo8aYlJ1RhC7knYi6z5PNuIvMENpKHdoKnvvON6uohhbTunRhiQgnF5bs0ZpG/pQEBpdYQc7AKQJg8nksT1OyYlrpYIt9yJeHOVuPobC+y50TKTGbKtAC6U6t3KYaMC5hUztSuuUGtyL1sGktu36JdvJOMduKuzDuD+z1/yVpyzfSRyilF24xq8xMnENNsimork6Bqhq0W2xIt7OQQLsAFyKSbgWhM6PqmSy1q47dAoPF7SXIvqFML4M+PVfafEPesXy72tWudrWrp7BigDgfQT/5Iz8TGvujT376uWvf9/733exmRlKo+ne7eQcILOeCZ/BYPP5/f/9//aNP/WpdnR4dvVyWLx4dvfrDH/+pa89/RGMAQbHQ2MxjKYSixIN7f/17f/RPxkcPVbWeTZaPDk/fGp7RnOj80f3vfOPLXw7V/D2vXjUqHz56PGtiE5bni2WI5bAMzJWwDYZ+f3KVBNdvvDCbY2//yBcHddQvfeVLgRsjWVaoK/XiYnjm4HB0du+tP/jDT2qkj/7Ax0LE3v7x3sHR2XQ6KEez2cxMJ3sn0RDqWhwVRVFZnikxQ1QzhhdxjmMMMUbVKJJiqRANwhJX7RqYESNUtSiccFmIPHvzecTm0aNHy9n8TE9vffObIYSXXniBBQbnfXl4OEgNrRqeLL5bqeY2IF/CWbmHagf1Ohe+LdhjFwEhALE3R5d7XO66SUYam1kFSYM4x0hI640eV+YcaS4qpLGohGlDqNIgn5qaqSkIjplaIiVPRqmaxtyrdbN4PeGrpjA0s5hUYS0WUiJyzoXWn0NEYraQp23LR2y7UG71wduP7P8QVMmUlFKgoqT5MOai9PsHI+dkNBkeHR2Z2XAyVkVKHXTiNGXKb0G+Dai2Ecq3wSld/MhLHFl6Y5Ob1YcsF191aPo9Nij7Mma4kkBOoi+VlDTNY6qiBWuqprJym7QNCA3ASNod5uSGuZoDbPdaVfu2i2vngvuQjwExIlVlYhE2E6SkvtgAHONl8khJpJYSG1uOATHpbIFaF1cGEC1qb0hyw+JVERMdb4ggwJi5j5o2cg63zFcoB5p2mH9TC52Rat8MBn1r0AvWOCBtpqVuHMLkvJKMQjvgmrbGzGa0XSIuTch1x9wRMzlTU9WoUUEMNRhAIiwiDDZ2ZiGbuzBTbD9GVlqG9Xth/VNuQw2ehQ9sEKxmg/MR1RYYpzs/MfC72tWudrWrXT1FJR4hqOMRgI9/7N9EPPz1X/vt9/4XP+B9/hLvL3x+F5tP68RovTiBsJy99Rdf+qQM7rtitnc1epZPf+7P/uBP/uLv/eJ/+oPf/+H58nQ0KMFc8jgolKr/6zf/0d1HnzkcWaya+bQ6PpyNUPlxoWqnch7lNEJnlfPFiZR6Vn3JGFJCAAAgAElEQVRLXFCEull4f+rciOE4jomGoW7mCxAPuCiL0bCapekbrpsQgyBZ94kURTEYjZumqYP5slDV6XQaQjg+Pn748CEA54QZImAU4giANQbACcWI3CCKiJAqm4XcZHIWMgJw3Jkr5vkfIgp1Q0TLpqrrGKpl04RGdRmwWMai8NNF7USM3LIK4/G4biKxrtbXE1eYOTRstOIXsHzpr3QBbNgGMK1IjHBRoxnN+gkQXYo2p2uGVmRgatWRHGXa/7K7OjFgzDDybNFyCHVM+joRIUo51wIwEZMkaRnyoFDr5Ins7gnOkAzMyNnKbCmynpmJV/4izMzJPyNHq+v20VhFYlBr6Q+68IhdCPx6sIrb3ePUgacNT6fT/YORdR20WTVf5NTrFdpBO+7Y22Cv+18PZ7MLbXj6XN+2bWbff6WPkfojYdvZ6NvuoNHqldIViQVq485I2vG2dArIKLZrEq1qUJJhfk5CX+Gi1twyyQX6UX4bV7z2L2zSywxI+o78rSEsZ0jTTqkB0F5cgUGlfUZMtpFZgUnKQhr7UJDy9rWNgic1BmsrcuY+62hsiJZuMpAaby64ADDOlGC+8jsOLf9mpaFN3Onq+mlF3bbKD9TWAKYbW+0RwsbE3cHRNpO9zU9PGTyd4pu6wD0wi1ma7tM1M08mZlJTIkqGPUTCK/fR1dlhZpbIzPlIZWuiztG0fcvIOYbrYmTqBA5sME5CU04qVFJLqlfmLn4l/QtATMSqfWjLO8i3q13tale7etrKOafqmfcmg/FP/xv/1uvv+QFfFP1GA/iu/fndSs+VwJ8xjGK0/YODgMGNmy8tZtdeeOXmg/v2iU984gc/+n1FMZkvlsPhZN4sCm9/8rnf5MHtX/rlvz0Iy7/446+f3R1f2zt+9mT8O7/3WeKHcPeuXB17Gt2786AKjSvDYDJyxfAw+GYpw2FzuH/uae/4aCzD8uSZKy+98vJiYdPZ8t7Db/nB8Wvve60YDb0f7O1dKf0wxMri3FBdPzn6r/7r/6ZpovNDcWU0ioGm0+n1688w4+xs9vkvfNliOLlydLA3quu63DtJ7og5g8qgEcodW5K6Xqim9fwmGXmYWYwaYczsnGgg5xiKyXhveHw0mUyG5UDD2YMH91X1s5/5s+nsrG7sK1/9ZozNT//UVRHvXOpSnbFJTKnPtt712xMgH22lsXVr8NtSrm5r6KeSE4WgfWWXJXFY1on1nDmyfiwFyuWBmpWw00LbL6oqojYWo6oyS07YSxVgAcYoy2FVNOK8iDiXJJHlehNvRGYibCQkOe6ZIUIiCUN2XaKaJX4Ahtg3qE+CVbkkSOBCyJf+mjIAtoudkLDQZmR0WZZHR0fOiS+kLIqomh1ZzWKMkv3nO7Xqpq9JO4fZc9Yh2+bu+j/HGGOMnWsotuSdWA9Pv5Dlu+yeV61XhAmRqTAJkaXMjC68rT2tsTNTBWcdoYhnUeYMBBORmyGiUTI4aXnCpGpeobKYrkZm42QauclkblsQEYlZ6KNBgzLldQRfFtQYM0JAgnw5ECWmlAUhDRxZOZoJaYwpec/y3Fq2BgW3P2QUmohntLalZqaSKOjkUtlgy+0mT8Uad0BpW2bcaXV7bqg5XD7Fyrca0U0ykDpY2aUUshAJM7pj2x2fJKvuCzvzFc7J43YN9W2NBXBn1MQMSkOWUCJjFufyE7uPq7RGYKxCBrC1ZsOd0SvU0gxza4yD2PkVA0RQQrrlmJm5Bahseb40032STglRSusj3nUGu9rVrna1q6epVCsQMQ9mU41hAAyfu/mKxggKXULR3yiPLWublBDIAOPB5MY/+I//YelfCvX1GG8Mh6+enHzAcHU0GX7hy1+JoSjcgaoTqb755qd//w9+RXFvb1yOy5PZYx6VV6BkYTYq94WHXorBSFDMazxUnEacsqtibBx770nkFHwH9LhgmIpGqZdkVARlEjaK4mw8HgOoq4pho4FzYk4g3g+Hw6IsnfdEFmMM2gyHg8WiUsV4PJzP5wkqg514DygZUjuXGqAICyE1EJmrUc0qxBgTrGr7LTUAQkhDW6k1nC0qEe+KctmYH+wNRwd1NOdGTcR8UTcB0SQamVL2SsnGgpsCvAslef2mPkEubR0hchpDt5K/8ftLBvz6P3fsCRn4Aj0wr/p7tGFc6015ZpYSuOHe/BKkJZ0SwpHUeTI7ZjEW8JoRP5iYQWziiBn9Abaey3x+f4nTaJ0YVzkK3XFTWv1+GyRvSMi2cVEHq5gc5cYzpS7mfyqKoixL51zTNKaKLAKkbt5y9dJJCbl9n12OzTZ2byMp/sKz2adoLruoti+w9Udqb3oy5lQEDd2EYftals92JmHTioNdtOiQIuYpGmAcey8O23KhTIb/b+c82eOhZEOKeKH2tRP9EpGRaDdmxh2y2Vgu4S4icrVNSLqiWhGyUY+WbHkzujAjYTsfr3+iNp7YhUDmUbpMcFmH4i4rZtc7EOYYjtH9kH7u/mMoQ/PPa7eYJbzXn7PduN5auJjtchOSXFtyMkbi/PXChQZbuxe6L6xkAYSNSyLlQliPuO0ulG7VQzrdxI7l29WudrWrXT1VRazLRT0Y7I1HhzDUy6YYDICYfOCA1ijuu5vmW+mGlNAAHgrECfjG3/93/+H/+D/9o+Xi2mLBX/vGHfDgdP7mF//6K1/+0td/4ef+trDOFw9//df+F8K0WVZ//YW3Bs3ho3t8sIdFtVw2Z7fv3An2+OCoomIWw/l7XjtSqx+ePWxqC9U+3H6AHRxUL790FeGAQxndYOgGh/tHlTpFFdSfzuZ/+fnPffSjHxsPDrxwWbB3PDuv6mbGMhDvnSt8Uc6rajKZGPjsbLq/v6dqTVN//etfHw7Ls/PHe3uTyWTy/AsHqtYEI2LhtNRtTYyMzKIkd3VT6uSIFq2TsnF2X0CMgFJZFqEJIl4jyvGB802MzXtf/6AjenD/7vHRM2XpxXlmp8RRo8tddUiDNH2MTluoYMt/ZU3dl+ipDXpnFcJF3IpI84I6zNJT+k4hmZoLSEQHDIr+62onzQIAAYDObFJVmeELcZaHbVSV1ESEQd6VObg8mpmJOBYPSo4fSiRk6407KIm7uok+YlBe3UfKOk+vIiJQTh74ScK5BmlaL5z+KF3/YG5gA2ylHaQ/g6okj46V5wR3usRkpxJj9N73Jqy6zfYx0uoUtxtf6VRboxlspeStdk9EVLXjbdAbstoQo15IY+KJLB9nTVxLCoEJLTWXFK2GTurcbiwmqxMkLx9EKLTNnKCVEC9blbZcn/bVsOuc2PYHlvaGMNHeLO0vmSkKc2QWTvw8M7MCGkLofFYS0R1hkp2RWDPqYCOFkjHIRE2RIlI2V8u4jVIkg5pZSheH6pqbkVlCSem6aP2f6ImxGbp+EWr/wzc/HZvYuG9xtAmXs7RVkgq6W7rq/cwt6bqy50mJfH09Z4djsQHAulnBvKiUx/OS0Lr9k5iDmnZuVWRpn5NlqqVfp3WjBJzTC7aXcScItU1MuPqVEnfg3LqDxjth5652tatd7eqpw3xxMBxUy1gWEhW+8KoatfKOAAZJ63r33W08f4emcG0gAA7kEI8ho1/4+X/wz37nd1UcJNx//E0uHv3Gb/8fYzf60Y994NatL/3hH/9WrKbnZ7NpWD5sSled335r9u03vvAeeeGgunlavfHwwV3FyBUgTF9/7eVyOH/w6NHn/3IKDeBRrXL9uPzwh16pFv72t+O8CrGZFeLYDYqrh+Dy/Ovf+MyffurlF149fPl4MihHhYCaejmbnj8c7F25cvWaGcEopWyZ2dHRnhmYqa7ta1/7mvdyeu3qcDgcjYYvvfxqCs4Wcq5gZiT7PmUQgZMkEUyQNNWSQGDuqAgAVEGEUIUYo3MFSESoCWrkBpMy1OG11z8wLIvp2ePQ1LGp6+WcRaCmipAMEqnf9b59IjOAkAxT2gczE4RXrM7K89OISIgJmyHaZlZ46ZwzEpZINFZAgzVbzjXV5cYF5VyhqjE2RCkDTZhZiFNmHakBTM4XReGkUFVjEvFFUZZlydIgzcclGAAGC6HzZthUJ3Y/iFvhQ2HWS3LD1QxMF7XY4N74U5+BSSe3j446oV3WUnKamOpvlgkQcsbmnPOuVNUEShNt0iZm59OxruBdGTa2HqS29nLr6LSDfGkl4rLr5AmBfhtAcSPHj1D0PgDyAUYexrO2c+cOqKyAsUFVUxpeGrOyHuprDVfSBOCaIe1mKZmDbqSM2OpN9WAPtWkTCe4KkXaKxARsRMzMCyewIcRQVSJzVABQDarMGlQZnPJEYmLvE9PJJKpqHEmVVM2ELAX0sSFfJ8akqqw9bra13knYs/09ryFtWxG/6/aw2kN03Hd8MdiFRH1vXWCD27RtarF1ZJHu+lxTliq6RYd8xFa+oN0MqhBpx/7Zam/Rrn0wWysNbSE/VLe/h3KGOwBmqLUsaj7j3DOfMbrkIreVb2fro8vYCTt3tatd7WpXTxviAwCUpQAQRnKu905azUx/lTq8242vwqQSm0MRhFgBNAAmL774ge/96A9Fndd6u5zcZ19zMav11v/2T/67T/3xb+0N4SINcFTajXq+F8NE2VdS05inpks9H46LJhhrwRHOqpGbik6HAmePROtRUcam0TjbP2gae8Oax4PCvMOgKBzxfDF1nsm09C5Wy7CcjwoqGFovvFBVhxgjMzcafdJtssVoIUTnUFWVcy42ITTZmEGDClFqsZ1DYgmS+USMMSOrFkZ1/Wua5+mCElKYm/felEQoao4mjgpiJ75sAkhKkGMp2A1CyPxDyM7ma0nN2CLxNvrdDtr1F/X7T9x4Vj/P3XqtdjTtSpBli2ZGbGqBBc5zCHVRuIjYaKOkdVOJY8Cck5bs0hibGCMJQBpjcE7qsCQx1UiOARWxEGphxFCLeO+9gpgdwE00ImFfrDhlVWYnvkgtb9M0nWZssVgkGJ/m2QB479E673dUZ/qzrut0KvObbcO5n0x2dXxId1Q7PGaIznE+WdSFZHCMEUaq6l0ZgwFI0575dfNkYzaewVoswSqPewOGbQzp9encbUlnt8FOztr9nC7jPN/Yelykw7LxBvNbRkkoCT79B3NJgeykgLEmKpUNpAnW9WBkJo1jbMw0DxxaSKepJTDJgKRnTpaz+Vbq6x55LYmBOXNr3V97hyu/hXzDom9o2eobSEQktlxTguIJfbW8JTT/mVyGgJwmmO8O9GTJ7adiCjLphNl5EaH7z4iNWEFJ42uEqOhU1pYSHil/wPZv4Q1Lno3buT+Pl4SXfRVlsqFJBKxIe9koMTkYC/vuh6y3VOr+JAiTIyLvPWL2wm1nYpW9i4jsXHcWnEgS+aaXEc6xK8TbY6Xcu7NWufPoqSRU1RDTbGE+uS2Q63xridpDwdRdusnopX9wOiC6Y/l2tatd7WpXT1ldPBqUFmh7uFC/q5E+RR6U4Bb1QQYASCNY5IMffP8//xe/cfvelx5Pb4H3w/LRgKovf/mbqIMXf3Y2LfzgpedfvnnzuiN+NLtXY/jVW9/88ze/tKxGUJWqefRoUUq9Pzw+nri94ex9Lw+X569+5o+0bobDYzTNI6WHTXyjWlbTM7p/540oJ3snz07G+y+NRv/e3/+lD73vb40Gk7PT6Ze/8AVQ4xwTiSsHIj4tNed2FkizSefny+Ojg3/n7/1iUbg7d+6cnj2aTCYPHjwQcczeNDrnWFDXTVl6Jmtnk5IZCBPBlJKnfOoCXfLaNHimpBpUMwsrv5KYp75MmMUVZiam1XJhSgZig5kaYMo968InRTeYrSZnNqBg18p3aHAFDGx9hb21uS+KAmoxxhACGVQ1xlpVC8/eOwDR1BcuQp2Tohg2TS2uUA1f+epXQt1UVZXghHOuGHhfSAgNoOPxmNjqug51QyTaBC+FE3+wvx8affDgwXIRzs+nsW7YBSUYOAaLSjFaU0d2sWqiwEITqSQiaZpYa1jMl6ramaskCWVd1yByzg2K8TLJHUVIeFgUZVkaSFWJpQsoB1E6gv3WdJPpWgdCm2Nm2Wh+XWRLqzCMlHa9LhO1ZG65Dt5WPjGtPm2VdIeLzGYy32jasXwhtDF6Gcxs6lE3k9YvmYjr/ipcpM31HmnozUZqzO4lqgpJJj1oFZqhQ7kxNh3gNINzqy6feGNSccXR2toZyf+tXclkOShihSg6fkliNnxNnpWxvUXYzBkFImcW1ZQZ3pctDymqwQIrB7CoKqAJTGg0k/ZWVmdJXZmGbomIsseTUVRFpzIFIOI75jwNsyl3K0dbCw228RneEX3cz2NozxVvXhXJtSg7vgozWLAyL22Rc7dO1CHnVvzJPXOXtctjNdG3MQ9pnQs0d+rl9a+enhzgclpyFUCamGMCWQ5833j8atO0dpgyGZiiD5mVupWL3Szfrna1q13t6mkrXi2jEnregL1fPgkZPrkqoAQS6ivzN3QEedRVU8rgYG//+z7ywduf+JzQvKrDsKxKO5/N5q4pAobVfBnL+mx6+z3vvYZIs/DADTxrOZ/G+ZTHQ3VFQ9I4hmBQTWtfXG1CvTfyJG8gTkfD0nkzhBDvOymYJmVpdUS1qIflpBB3cFA0TRMlENRiaGw5KkqRQfQlgJgXobvmg8tCNDZmdnx8zIzT09PFYsDkojZmGA4HITW1IOd9NO3a2NRYpVElJ6yqlsEV9Zrd3PyYWohdc0/WmYoAzCwiQqyGaGAjI72Qbmqz0W07b623ZM7bT8E6DbjqlQ2tu3prWC/GhjymmFpAAzNbBBGWy2VZluxEzPxg0DQNCEEbEtKo0cLp6SNqqdGyGIIphFA3yxAaKcQWVpZljI0rfGxCjNHiUjkul0WHHJgkioAdQ0V8MsnQSDEqMSVTD5BoDM65GCMLE5F3Zb2cEdFiMW+axsxEpCx8HZA9FVmiqTWNJBd7Iu99o4ZWrLYCcqA0t7mRbdCfEuz3nSlqjri1+ukQS+6AuWc6IszSa9lXD96II8sdrVHfgWYbybewa4X6VkaRiaHtzWSiRxX2PWy22+4+EtjqsCW9KHECt2ntw3M77WUpyYCYiISdqsaoqqu92vKrpDZoPpuXminITKNtrUYpEpMW13HpxUig1XMSMSejVFbqKEc2QjYHdQQ1I6KoSkGbFg0G0pZ7bOPD1ZCG5xK8k1Uui5kxCKpKEvNNrgQO/UFcMpi1YXF5iJRV+1F4/eUXwnq+SDr4zIb+h7gRCNzaybbsfQTEzDi7DVtytV1FMrRhId0V0keAfdRHRNzmW6w+Q3jdM5YIxpyF19wb9Vy7rdKiSuvgEpOFZkfemiWEb3kLhDRvyCAhY2szWrT79uq+wzK819XWs1dQMmjt7GeAHeTb1a52tatdPW0lq+/Edfc+wPVENd+da2eVN2IASdpGE1F4sJQhaqPhR374x/+fT/zqyO8Ny2pv6Kl27McDHDBPnn+xbGh2cmWCclZIce3ZvUiO5gMMb8Sj8Xj8uCy/NS5nLuLevTveaDQcLKs4HE0PDuTx+ZnpYHFG4orrxy8sB4smnH7tq3/R4IWj6+7QDRrT/b097z0zyKJqaEIjPBmOR7UbElGMygY2RFUQKdA0TVmWSRxoIZbeH+7vxxhPDo/qRusmNE2cTqdB43g8HAwLI4NlK3w2RupViEWEc4w4Un9IhKixTQbrq63gOC2KQ5NKSUFAS9FYwjZRyLVsQLfW3uuVLz437bp+r/dN/4utp0WvX0wOjP2l+hYxaucX2mb3MRGVpScy1dA0DWKo6rooiocPH9Z1NZ2dO5YktmzqOoSwXAQwOcfOMTmyEN5881bTNMR29fgEStoEhgi5qqoQ7fHpebWop2fnVX0KalTD6dky5YAEtWUVXawXRcXKZtTYgmT61a9+rbLJG7fuzs8eL+d367oeDIZ37tz54he/uFzaw/tvFbxw3NTgYVHWdX3l+OrVkytmNhiOiJmsGw1b5SQY5+y4lWnqVhjAujWg5SmnNl2b1kS/qXsXA4gZqc3NZ6B1y8ln0zLysS4eYzXx1Zd0Yp1v7C6JNv1iTejbmxnDk8FeH+ZtZ/qphbUVhDwf1T3R5ctGyZSaunHOdZSgc469AIVq9N4nOauqqkaiJRFFxGimiG28Y49jpF6KHy4exeqC6jfSKVqrxs4wM13GKUeuIeP8ACNQTPNpLkNaRWSlkKSvZhIRE9pQNTYkeE958QimytZxZZRn/1gokX+I7aqbWS+W0LJYWugin9WUKNciRr1oUQ/togBRyxWv3/Sakx+sfwTQhVF2B6oNfsAlVp+ELuNQFJRn+Tor0ZRRmmITcgBgXglZO0GUlzFobZbPACZbd7LpTjMZUhROT5Vr7elOl3T7fm0FStkSYy9A6EYQ+5fprna1q13taldPTbk1AWdm+Vz77dh5t9Df6EV6zy5KVDWKUmK0QujK4bVnDp+9c38+HN69ef3YxclesW/VsI7u2Refq+hsvFdMRmXh3HuXz1ehqcNw2Tx3cHJNim82QWE6f3z2pW/8qzDzbKNSBuDFc89fP/SkEXfeOCMMXnju1eL6rQeP3Cf/8NNn81uvf2gsd07LyeBHP/4jp6dnlauX8/Pz6WkxLE6uXnW+XGIkLEoNM5tBNQCs2uztjZvaQt1YiKlpG4/Hg8HAe28aHp9OmZwRlsvl3t64LClGFyNMlYgkuVJmDwMwQxUa1SyScLLTaDs0o7YncQQhqAHR0MZ8wVQ1SUPbiK71HnDLruP/Y+/NmmW5rjOxNey9M7OGM90JF7gAQUAcwEliS7CiHWZYCnW3Wh3qcDj6D/if+J/4weGnfvCDw+G2pZYd7bYkioMokhIJESQI4F7c+Uw1ZeYe1vLDzszKOudeCOjuJ0WtIC/q1DmnKiuns779fev7rkK7Dtn1A1pwLbTthQN+W3pnjOnbNjfwDMg5Jg8NAISetGBnfQgxxpDiL375/mq1evjgEyQ9nB9UriAiZ21oJUpIElUTsDRt/dd//YPLy/N79+69/cUvoBIkIWAQdM6hwNPzp76Jq8UqtEvFRlSXi0YFRTSH2BN6iSklJWE1vm7MD77/1+cbOj9fx3aFsm4av1xcfPe7373/8LRp9Pzs8c0jayl5oNI67/1vf/t3jg4OFaEEWK/Xtqy6XaVw3T3/s18ECJIdfRLqdUye+1vqDP237jLatfIvSchQfOHAHrzEggWvE4WjM2f8+FPw3hVmbwxxReKVX89Tc+Nshhy1pwrGubzMkfPZB6neEPvmnCvLUkStLQBANCmkXsy5jQLfQh2lQQH70gNxzdJmG5+gkn04uUt7V0WCznQWARkFstFmRm6qGc1knpB7e9i8jiYIPSc2Ak7dykhn2AmgDHnxZ3tYhNGoKuEOAu9vEXp1cQ7Hhjpj+5YeECn2QXY0JBCOSrawKZOj27B1QkyY1wI6117NXqvZ/BZQkAhQekxvCbcTp4MvreIOooOtA22/9DGEdY4xHgiSouCVU1pGHGCmxQcxBsH23z79Dzuz5PE5qZj9tPKCRO95Q+Pdu4d8+9rXvva1r39kxd2fOhz/+ccdweenLpx/ahUjFjEAWFDIbBAA5KxpQ/ztb37rz//iKeOHJc6bzSbEMkUnUCQojZ2FyEnL5epxlEvQSwOHvHmldmtTboRC4WgyN5fnkWxIngzfSm2KUqUUGE3FVWjUaSl4FqT1YWnLIgEYsq6YhgQTVxZF6UNti6Ju2vXG37h1TJFijCkl5xxRzi1gEdlsmhijYQcAVVWFENq2jUHK0oCmlJIi2sKllEIIIdjs3pKjfrOMUrLd5NY9JUGvFzSmsyjMzhJ5nImIlJEUFJFy44KKgCIiSYl2QjCGL67YM/YPRhhAXwYOX8BNDZzAp6SQj+0xAQBFXVkAwLqurbXMYJyqapBkrDXOtnXDbH0STorIUVCVQTWpFKacECGZspxsNhsiA6KArIIqolG0d17pWE9VgRQVkA0BZ+YMDQExihrj6tAYC4jMxEVRSKiDj977qixjEO89omM23vsEQW3RYsjdZxu8tXYymbA1tQ9Cw5QdjhvxKy4pVwSxu7LPnDU4XE4DBFJERmBAzuN5ivwScvYFUeyDYvNT8N7gTDi2eBlDu8GjBXadPzLyH9YjrqfVXYeFxFF7CrvD/ciQlYpo+lNRmQgR63ZBZCwxM1tjmBlVkrTO2bEjUUoppaZXEUsf5ddlbwDoLggnABHYEXa+DPVtnXVUx68zyibJbiwCmagnpi5ms8utHDxCekPR7Q6Rbg/gOAuyR6Yd3MgMOipn/rAbolbahXbpU9IUqQsrGOZvh/2wK+y8fgNH6QjjjMJSB34QO18lJCDQrJLOs8b5AWBOwVTMD3oTH8o035WzCIWQt1EbgEgk0gddAGUStHfL7Pg96O09ewZYFTLa3N5oRrOCyEQESEgESjDM+REpJKVelL2z/tXR4wpbNen2LJI95NvXvva1r3394yod8J6M0pz4mqf1p/VPL3/xqnep8AAbwImCSwBkoU1Ly0lSIINf++obf/4f146Wd4/eNEeH88mdw6O3Gj34xYeLiLfOzv358w8nkw9+69s0qZrLZzVdvDOd3wYOXlabWhXl7lt16aoSvzCzv2n0+Hvf+7O2fXwyn986cAbC+bO/r/0vXPH1f/3f/5FPv/n9H58+PHv4GlBRTj/61f3F+fl04k5uHLoUzi6XD5+cR+S2bVX18PCwKEoQNcakpJl2OFuf/smf/PvOLTNGa+3vvPtb3qflpnW2/I0vf2kymYQQFotl5h8MdwNCMaUYIwiGEETEGFNVhXNWFaJvM1YUESZjDIcgMQZmRjSkg1nIjlujACrmgDsFINwaZgyr/sOA4A4S6Npw4hcFXmu22utnWq4KBfPw2WDnWE0mnP3xJFtupKZuQgjPLp6r6k9/9nfIRIQxpWIyWSwujTFvv/2lwrqcw9asN6vVCtQVzrmCgXUyKaN6ZgPIx8c33vzCW4RokBmZgMZhl80AACAASURBVEpbMJsP7v/St6leNc3mIsRVUlmuwsNPFkTWmoItT6Z0eDBDxcpNhE6m8zu///t/EHD2+MnZ6vL5evFkdfFEpblz586NGzeYJ7/5ra/evTW5e/sooFkul6RAwMvl0jn3FJ8iExflrillB3UkyfV07GsZcb2ziwjlIHXkUU49Qc6Z7uehpA86uxrDDSOji04XN8KCI1QGLwoPHL8UIWWTfQAYwq+v47ddBe/VFxl+fgiO66myABkCSQd4VFJ2AiYiIgYlBWBjnXPzYiKiGnNOe1oul5fnZ4vlOTPOpxUzT+azsqisdcw2xpg9G7EL5pZMendhd+Mbz8tvSddRX362l3fmackMOAS7fLw8xpaHBjNESHnwTTWJKimmRDlovjs7EFRB+tE7iqE/TPlkABVQVoQOOiKKZpjXcbrY27doRwqKWEujqMjRsUhxi2fwmpdsB6V4DP9GNwftnxmshpmoy47MEe7ZmSV7eKoCc54rRqJhlu8FsfWjRQoeTm8YJJoAALQV/0IHn4fTG15GRWfnTbzqDdOdeogMmEAQaMxFqyrmv3TD0Ox2UwGRexfPLiICaZ/Lt6997Wtf+/pHVjgGdfSi51/03c/64kEREQyoA3CAgigWCCIYmqsH0qC6vnHjjWpyK1Z37l9MD/Am+FLlaeCH9x+9T9OTs+VqWZ8+P3v8pTffSgvXXoZm+fTj1a2j6vkJXrwxOYDWBFrL1D5bmlRVB7Ys52liNtDgJ5dzrG77i4BPvn1w9LXX3/7W2RLefOv2plmdHEKVFucXv1h6WcnNmm4Vdqrr87p+xGYNkCDpozMirJyVjf8I7KP5UYE4B70xP3lEtmJzIHoicdq0t5AX7M6KclPYUxSXGnN53oikZ88/IRvZwCuv3lXkwk1KOvKhrus6pfT222+nFIiomhQxJiYkJFLQIKxAbACiRQOKMUZQAFWDhBxBPZNH1ozYEZCEVJXYjmZWhoOY8xXz+A5Br4RTCX3mWxcWn4kWAIgxWu7oykzykGUkIhBjTFsHBi2t9aGNdQ3G1G27XK8AabPZRJW2bY1xSaQ8OCiKAoGZbUqaWgMAocFJ4X75q587ByHUPjRW5iG49ZqstetLijGi57SKWqdH9x9WVUFEMcbClkxGVZ8/fNwGv97UTeuTKBCu142YpBpbBSMGWsYNEOsqbDhqE1ZPnj1oge5/8ji0QRsfWmJ1y8tLU6AtHaTn7F/1l80GQwjB+/buq3eKomhSO+HETBKCtUYTsCMCygRsjJHZwqAk67Ir+kCFrt3sBY2QkXufyEd5bgzyTJpiZooSMzEAoxBSwhLNxItaJlEh0c7tBwC0o4gEsieugowMPPoQPwSRJACAXRPf6eyApPsf5O1CUcXtacBElFLIbb1qIrKj4AcdmDciCClaa0MI1nBKiZBCmGUrVx9qw2yMaTf1dDpViSklBDAMdV2T0mrjrTlfrVaImlJqmialtFwul8s1s5lWb7ZNghQZKSVFAGMrVSRiEcwTwiJAxAIYUuxuUqgGgEUdYdOBC+o3nYjyaGzmhyUvY6kKECKSJoFxxgaHXgwpeWKuG3kmJYgRU6anVBVSdqhCUMWsCwBQEUyx9wytAAUoDqGUqpohIgBhEqIkMkLdnECzCyuqAioygWjMmX7Q2a5ozhhQk/q1gzwtjAig0kduZgOVPm6ThLbLB7pN8OsH94TAEDD1mA7UEVpVRTAICJAQrGbaD5iQEZV66tuiKooBMKAJgKCn9RRUFFgya4dEJAkwkY0KXiESkQqQiFG0wEYJNf8SKiBBFynYf/DdpZDek4bZAArnrFOsVRQ0EFkQAVFQYVUCRUACRZA8fwwESn1MBiblQGyB9izfvva1r33ta1+fr64ARQFQoE7Ug44B2DlzeHhIx688/fXTs2bxGCX4C55MPnx8sQqP29Q2zZmNiwcPZgUs1uft+YOPY3lc469ufiF87etflnr1k1/9cL1sK3d7cbFMoLPq8OD4jWcfL37yt+95fVQdVREvjm6wx3tU3f72b//uzZs329pfLupnTy+fXV5O51G0khg360fRnxYTtBaD94/uP70826zXzx49/5s2ffybv/W1w8N7iHd+//f+u8tVOrn1xnz6OsHB++99uGnqSWEmlXHWoLqPHjx49PBpAvmTP/3fa3/5rW9988atm6rwL/75v1qv18vlcr1eI2Lbth0BGNOwLt7ZvXQkmzKj5qQp6ed5rnEa10fLPmWUa1tMu2vz3ZfZtT9TjrkHZWZAFI3GWpForRUCUiiK4uHDh0VRPHz8+NnpKRvz4MGDNoa7d1+bz+fM/OUvf9nZUlVT0qqa/uRHPzbGtM36/v373/urv2ra5WTiTm4clXRgjAk+hZAycfr8+VPU9OjRIzYkEkVEkxjjVDWGtDh91gbfNCGkhERkuK7brMXN+6Ku67ZtFZKImATmcvUXf/EXizY0bVov1xRS0zQG0pNnz04XzxOII/NTcKywwWCtLQr3O+/+k3feecc5F0LwPpbFNFtrjjnPwWVHc+usOzv/2vKH9qHkgzR0u4zSHwjqLxLaxkN/lqUV3M0d6Pi9sUwRxuTPyEpWh0zza6dNhjrXHYAoY5aiKBARvAdAEQkBQghZwywSJXkRUQIGrqrCWbR2ElovIoBiWZeLi48++gj06XK5FJEQ2xACADS1r+t6Njs0rmQqcoyHIgqKxLh7hutn2TOqV2m9F5CZsKNn3nV2QSUE2SE2deRYk4m07TWY9Z+qOxF/2RiyU28OB2i736+Qulv9p+r2W5In21g19cnmoJgFot3KAozcerZvgWOjHdgdtOOBI83v9YJTC2QIRLx+z3nhnef6n4A+I12wl4de+8WX3q/yKKK+5HDvjCv38YbQE+UdX4vXfjL781yN61CEjNj39i372te+9rWvfX2OQtyBfAKgeU5QvBIBgKgEH1uBlJoypqZ0pSWv4JpaIJZlUa4uL5E8GfBeIBYanXMF+FNrzhE0xUXClo0Wxgbh48kRNHwwPZCwqEOMomiMjxjJKTlTOWFUNgJFWc4gwnx28vhssV5fnhwviZBR2NiLRXN8XBpbRE1KrSnjdEZTqkJcTyvnG2hrX7q51crCRBWiP61Kads2tLGqKvE5xbslBmN4QtMsQSKwRCaJEBtXlEREbCgb+ucWJa/OSwJVYmIDkrqGtXPD67rvq574VyDfqBXrWz194bFhpa59z2qprvEhQsSYEkg34mWMMWyMMUVRrFZtVZS+Td57S4yIIQkiOeegw42sqk3tJ5PJpJo557yPIm1+6aZpEKAsS2aOMRK4+WTSrD0zEgPEmFJg1OgbRCUumDGl1EvbIgABKpIhFMDQmS2yZY4DTs5OfBnvZcotqYQQYlIkVsEYIzPn+TD1qCxkC1LSmKrJtGOAVKfTaZZ49fRLUqGxYyEbyqq5boqr26v6wq4UERUMKOPgYduZB3LqRNWktGNq3zv6b1//hULN8UG/osKFIYoDd7L1REZ2IJrRQrb1v2L7mQfDaAD/4z4+hISIKSnlcxvIMiOiQCBSkVg6ZxmNSdZaiQEUELykAACgHiEghLI0wbP3KfgkMYhIDF5EUorDlB0R5ZRzVXiJevAzQOKtZ+MYsbz0UiIi2fGipCHUuzsKujsri7w99AjZ3FKIIQmi5Jx3AhAdMgCzY2dSVWVCkSH8ALp5xQ6EdJAn/wpkuxHSzjsUB5QyoM0dEIk4wo+gmoZh1PwTPVDasV3dvaVIvqLhRUPCeSOH1+w3FIepV1W6/spXEjPG2H18s9Jd1NcxtoACcD15b8iyGUk9+2Paj49v+fiO6OQuCxERlRGzGRYh2H1Iw772ta997Wtfnwfwdf7g2z/cuedBIkElw4AaJLQxLJYXzULf+9ljrNsD10ynADy7XDGWUpXGFq5EmUwmRSS27kZ1ePTVaVndmpbPP3nyy5QQyRksHz24/Mn3/8/D8ujNL8CkWh+ezL7yjeMEx4/OnqF9zQs9vzxHQ0mp9nr57PyTj+7PD05+59s3bVUenRynNpw+pXYzuX14686tA2sToT179tgHd3BwgXZy9+6dw9lJmt784Xd/WM3uHMwXRI9U5ic3Vx/8+ud//aPvEpnLs6Uke++1L7777rsx+YPjKWDcbFaqDGiWF7UrZsfHU2stABSFizENTvS5u00pDQ13jFEVUXN2GRAalITXsMR2iuwzLbpv2ygVSAiqgxU7Zi8KYwwAsDVlWWaRXhvbi8X5arH4+OMPCfDJ48dPnjwiolu3bonIwcHBrZt3jLN37tx1VXlxvliv10T0/R/+IEZZr9eMhpCLomCkwhGTraqK4PCVuze/+Oab4tEYw2wlaYwxxnh29nS5WpycHH3pN94iAhHxPhKRNQUif/Lhx3VdXy6Xm6YBIDLsqnK5WatqWRTMzIxFUWRUU5mJm82+9e1/kqh4fnrWrlup27/5/l8RuvnBpJxYNFiVxWExd8QbjZeX5963McblcgkAs/k8yxpFBBTH4YTQ+b/3QQuioxEpuI7AFY2ilYyKSQBREKUbwhw109voBYBdA5iRJcYLUM2VzPSh5VXYAWyqSYEy1oBRnGCGzyKSgdAwoTeMWOEutuxMZY0Zogjzd41lEak3G8a4Xi/Xi0sAOD09lRTatvVNLSJt2yKopIRm5b03RIg4qZxxLgZRRWJ7dDBTtM65jI4yxLpO0MEVMHdtn4x/6/or7CBA3L2giLDDzCSiuEOgQeasti9LiMpbn5WeYlUmVSSVfKKgGOwPh4ggdqJTAZMPSX7BqDnHZRDTInbyYJNFuPnfnOqOvQVLtnkaWNmeQe6eBBAioh6D9f43+cB2XB/h9QnSbrgx68GzW2leI9iNkxkoRHqh6ADHfjgv8bztg/hGp1kXm4c5FjNjsv7zYj8jCD292q2a7Qz49RwpjfNIgPI5Q4CCgAoJGDr7nmyhtJ/l29e+9rWvfe3rc9R4ODB3MyKgqEjGAIKkZK1l5sZ7oKPTp7GQML2ldbhgqFUm56eXsxtoCs8GRQSU2ajRxUnVmOIs6flyg9acJJ0mX6YVFFL41cZiKdgETGANElWz5vTieFZV1rkWxMek4IxJm3Vz8/YNnhqgyCY55ulkTmKFj4ink4kpqsNysrKhlXiLuDic3o2tK90Boz9/dlG5W6pLJGVcWvaL8+fWzaIPTe2ZeTqdbrweHR0RizHu7PTSsCvdpGnjdDI/PJjmVLwYJccfD0q8gU+Q3sIhr0wzgwAodUaPn+Kz/1nYD0TUzj6hayqp//WdZpqQNCPPrs0kIgJsvV8u18w8m7UhhNn8sCgKts6VZVVVZ6cX67qx1p6fX1prVVBILy/Ob99+BTSZiZPUxtZrEstUliWXJAmYWRVFbAhBJbX1xrd1WTprTQgRoAGgDEHLslKF2nsfZRicG/V5msmhDIFzAPXhwTG4crHcgDCwaWOYldaVRTWrgJQBrbWVK1Tj2dlzYzqsCwCTySQlGLti9tK+7NV5PbzuaqzFCJkYREY0oASaALDjZ5Su+aP2H+eziTsH2DZCOJ23Z9Zt7rqG9hsp2qeidfnvW3Wx5rm2bP0jPZrtem4YRbEb4gHy9X4/a0JA9QaZoRVpUFJsFzF5Xzfr9VpS3Gw2qnJ4eAAaDUO2BjE2y5eDIjpbGsNRUCFlKoyQx+TOjrDzcwZmXAGBA2bsqCkdAwboPDAJqZ8J7GB/trkCBUz5gwsACmbVZbePqfO2IeyORQaQWZudoWxHBxKJAGFnAEvACoqdaWdmhLG3DUIaoT5EQIrQCVNhxBP2ytJO1anDUGK+GfdUoYywPMIuy4eIRICkCEAMoKPUdbqaw979MOYMQ+k9gbJZJ2ceTUeQT7dpCjuqzQH4XQWfOVkwB9d3eeuMmDrIpzTkxysKA8bOFVW2E7AdUBxLUhEEkPLW5XFGg0gIvId8+9rXvva1r339J9fgjpDjlCBKcmxaH6OgpjCbzTHowYnefXUKDA8eNid820MsKucwiZSgxjJMpuFkWmMZLjawatDY6vy8hUjgbVida9rEONe0Bguzm7OQ2sDeVG9ywUBqiJJIigKkRWVmhwfkmEuYVE5ScsUM9dAe3gaNKWpbk9+gJkd6ZKSs+N7R7dd8KE/1cVnAcvE8yDmCk/QktOHVV+4STc7OLi3PNuumjQERb9y4IRoLN3VmjuCWi1ZQQgghKCKqAJPV3gpVZJtYnb9kZkTqfelAFWKMKmEMEHoUoiKCvcfmC1fQ4UWkn/aZxb2jXt6SSIQx+qxyXK9WIYWLxSWSxhizc4kPwaoeHBzEpCnp2cWlc86fnhtjNpvGmiKGeDA/aprGWjbG0rENIRimTA1VVRWNMmK7qUtXiKhhTEkkAaoQgSuMMWStzV5+xhhEZuYYJcYYJKkgM5NhZnbJXcdBuRFnsqZwWVrLzoblJjVNWVQxNtliFAHAmOxgaRG998YwAudmHACapimLyWjZYhvPMNYtD9bxWZXX44qxDyFp5iqIgVj7eLABY0A/lZeTza7aJRFekY2OsWYf1L4N1dhi0VHg25WUjn5hZocrTiJ5zwzvQtyPlI3sHGPwqirIKSYO6L3PPkCGLwFguVwAQFs3i+UFIrb1haqqesfRFFS6MrS+NJpQgTEveVhWQowGmWxKIfONXdIaUubgrmRRfHpA4hXaE15kSXolYwOuZZbAiAMcvkU5C6C7+lBBgWL+bRHMCwGIhAqDX8tO3EU/1Icde6cDAqQOGXZLCb3zjFJ3NmLnZNLjvRzwkGm3AfV1WwKRAMc4WbX3EgJAlfxaQzJEN7B4LV09W950IerSJQ3SqIbFAqJutYXQIAqRyVvJsGvpufsWnw7OO3Z3QH2dRhOu6Bt2FNGEQ/7E9lQB5JGGlK69US/szOhxn8u3r33ta1/72td/diGwAqSkxE6gffrsvPUp6pOjGyBt+I13pn/wz96Osv53/+7vUyyC3gQmaYPBm47tpEg3Zu29m0lLWtx/9NH9Z5v24snjC2zFX0C7UtSNb1BpPTmcf+HevZiKy+V0vXiVKjq+exeLG/PZTERSbK1LN2+eTI9O1GATFurTvdfvnhwUzy/h/OJcfUiNhpqIJhbuGEhv3P3dL739jWeni1+8/6eTqX1y9qTxdUgamtaY6p/9wR+2Lf+H//g9QHt8cvvg+MhYeOPN14kwBkW1CO5Xv/xQCUUgRumYDYOIHCMgCQDEmACyzzuoKudZOx2QmKaUJMUhz22LQFTGccbwAteNq/Cv52QSIuW8BgYEkLKsQmxF5HJx3jTNcrn89a9/nU0dnXNHBwdVVRGZyWRmjLl9525K6fz88snjZyLy7OxUBIwxXoSIjo6Oyul0MplYay3Z87NLRklRIXmJCUQ0iSZpmiYzJ97HFBUAQgiqGqNsNhvvPREZ4yRIQlGRkFQSACIzAzEzG065nx4mr5iZEVW12TQmzBofVLCp/WKxCOs6hOBs17D2QdCaVNkwIseYvPfZWSejzYET6NG4iKCIEMJ1i5Q+akyGQ9B34dzLxsYQERQFCDIdMZoHk27IaMeVZeu+CH06u6oiaQ4S6JvX7hMBgGiCkdkMjNOuR/CGxvYhfUxf3gwAIMi5HWAYjQVGQNTClZqCqq79ZuP95cVF02yapjl7/mtDvNls8u/G6EvrFAQRnWFr1DmcT6oYLaIqlx3OjGqMUUQTsgEjG84DbtixYT3kewFy+4duOIM88hree/GY35Y17THZkAC+PRP6SbCeijeAophQM/uXBu+XISp8gNxKgMIKsT9eDJA6Ir2jt7ib4lPVnFKPsp20hDyHljE545BcsCtkzRc4bRXCaVhrA+hg4wCYANJgr3IN9VEfPpG/zgdzKB48ThE1r5UA5cQEZOBuNUl5Owa5G2py9WDhzrcGLMeg1CvQs/UwwUjJqb05KA4REN1yh1679Q1Xabp28gxq0D3k29e+9rWvfe3rs9eV5GgCgJCSZQIAEbTWKqSLi6UkAvM86QXRGduqkRWjtzaQrmM7Uyk0TjQcKVtNtQaP6QZqlaJtUinmWA2TLKtJ0HqjEowxwIciE4mVbxGliP7s4PDEcWx8vVmtT+ZHUgCbyIwpUhSIaq0rMRUbD86A+kY5MSABs5aqDiI5eq2uK2Z0xWRdXwg2bboQjKslHR0fIlSFK0CNCAYRY4xoNnlHa13bCCH4GI0b1FDZ5t5kCGEdpZQdNZT6xLzOE19hLBccWwvCyEJQRJi2Pe549OiFxybHcCESdmlU+XiBD00IrbUWUa3lsnTMqIApSkrJlSUzZ3pKFYmMAgFiCClIUkXm7gPmKa/M/KhgkKSqSdSVFjipaghBFQvnANH7oIopakraz24RIoqACDjnnC2b5AHJumLo9FVRRRAxx4j3/bdCkux8qqrMhoiKoghA3ntVdM6JSIxJBYAwq+8UgZmTirU2BBERZvbexyjW2j72YOCC+uxyHprdHdIVALAjbFIffSZd47q9KARR+zBx6SV2XfD0FYPErkmnDOZ20D6gZGgwOiW2p8HgN5MRYn7MgEmBgWVsd6EdolRV0KRdgAFnVJFz24jBMBAJo4p4xciEzMEYT9wa9kytI2VWyxpTRERGUQnOmZRSVbiUkkroLGo1iXR2QYCCpJo0pYQY2PLYkGa8fvEClu8fIPp2pLbDjnoZ45f9IV+8ULLdyZ2wM28YDpaYykoZdHBHwfXMUcb8fY583tWMMFjCUD8jlz9191/B2L9CByN7W8r8DKhqn6cOKL3HT4fVGUD6D9N5tOh2Ug6VAIW2L4sIwKOBt7wQoACSgeJWgzDCe1eS8WAbb3iVL90ZOYaroaDD7CLSC01isont2H6ToSeoh0Ux+DymPrt/mLS/Hrtljj3k29e+9rWvfe3rc0E+gB2FGlm2IpAiWNut3v7y/Q8Xlys7XXzpK29gKA6OF019Cgonx1CvJiFQUErCHz+4OLJuxYubX9ZHD+yT5eJcj6IYj/S73/lvSj2netU8X5em+PCT9723Zw8uv/vdv4wRvvjG60K/fHKmr/mvC9999kgk/vTG0fSb33orpdQsazXF6fJyPnPN+kwa8suP/vYnP00Snz5+5NgQmH/9x/8G1H7y4MkPf/QfwKaQxFalX/sgtWDz0cPGuFvT2bEm91+9+0+jpNuv3FFN1bT42c9+tlk3b7315ZOT23WdjLUirUgkAmNQlWJMbDDjPUS01uZMAgDISdlEpAopKQpmHMJ9SBqOGl/CMfboSjT2WjuXp62yNQwiGGMEQDTlVXqRGGM8vzj13oem/fjjD0WkKApVNca98847ISZiY4z58MMPC1PEIG0TrIWf/PTvhlh2JTw4ODDGEDIYmyeUgCFFEYzZR94ZK6qMTGQMGhEpXEmGiQKTxcpuNhtrnGFLZJydWFMYdtm+hcnkeDRjTEiRiMl0bAYitk1A0rIsHXNOlht6+vV6zcxJMT/PzMYY7IbxIMZYGlfXNUSJ3AED5xwiVlVFRCEEa4oQApGR3llRRIwh7J1O8sHqBrf6t84PYoxDULSgbNqNJSuSiAAJRKJoKEoLIIBkLIcQmNEYYiRGiEkTJEIeyEZVjYqqAqqd6/1oLWCbzpevvE6sB2MKNKUUY2Q2pEoKffpiy8yWiQiqal6GNqU0nU4BIMU2peSca9r16cXl+flZNbHLy4skMYRaos86zHyhF6UTkaPjQ81ZeQRZDGwZVTUHPzLlDWYyHTmpBSKiJJiTjVGASESM6eA9MwcfjTHW2sBsjFHVlMTReC5Oc8QIIquM5JqKA2wck4TMnLlQEUHYSaJXhLyU0HnYZANPEaU8AJkB0TDImf1OtfNGFRQRhETEiNQ5o0oYRXqQSMfvgSBgt1qRZ3cHUWh/ChkiVZEcK4gKg4aTeojYiUUBgFFVqXORRWLtLUm7ZaFuy7v7hlFNhKBKgCKCqhERDRtmzCOaRKQ9IOxVnGCMAe14dCLunlVCROsIgJxzSTCGrOZQRiLKjHt2iDFKqohREnJHL2umTfOVizIgtxijkBgyAAqSOqcboF6hoCLgHKsK89YaNC9mKRGSAhJEzR/vythtvlqIiYgVEyMBCHXKUd1Dvn3ta1/72te+PnvpLtGXpzCIEQShbUE0lhU8fPiwLEvikxiwKkrRTYyTgibN5Vpl4pyrNxvBaSJ3drk+esW04cnZ+ZseKg+FsHKZeKZTq7gMhbKjg/YDu4m8vNSzZ3VRutUycfFxOb/R1KdtcM7N27qZuOSYQcQYtwnJ2mK1WTXrFQFRev7k4d8dHBw4s1mv17duvnZ0PGkac75cPn7+bHpghFNbNz4IWxe9FylbT5PyWICrasmGqoJT3KyXFFpPRG3jAWAyYetM026ShBBbQKsggJC7kc7OAHYGb7amizpidcaP4Wo2wy6/AQOhkXmwvFY+GPeXZdm2bdM0xhAArFarzWbFzM/PzxhwPp8XReG9t9YS2xBFBFSxjSEBOlcy83q9RqTchRk0hEzIzJyuraNnjxgREFHCbhYOEsYYUxtSVDWUo5E7ASTkCIQupAAUkAiAEFg6yxkdrSt0fh40EFw5OFsBAKqq8L5ZtclYYsbQBCLK9pvRB0UxhTHEAKSiL5QO7p7TMqJ+FECRcmxYznnW60RTp7GU7POBSl0KNKIiaWx9Ct6aYkxq5UOWUhrGl/IeY2dFFAF76WZPKnYbLGPud/dK3KFcACClEELKaXjoDFkDIDFFIgINTGCNYVJELIwLoQWIIMG3G98uRbipL1MKITYpeNGY35oIC5pmQ5d8bmaYTUSGoDcC7cSHuRPvTnUhBUhJYkwxwnReFUWBaDuuOElK8l/43vRy687tgspual9+vs8xxz5mfWC0cpiBIKIoAQpcMUPa7v9OlimoAAy9+BbyUBpm6Wcn9dza8PY04+Aa2ptb8viOIZBoGwo46D9RiQEEdXzHYEVByW+q0LNzBOM5xk6K3MNFzUCut2nBwWN2+wF1h64rpQAAIABJREFUPOBKI8FwNqcd3xS6f4W2Rp3X82ZGh0dAr/CKsivd1N4Btb9zjhYfBa8sRm7FvR2vjoPV6p7l29e+9rWvfe3rc1QWFw14jwCgaRpnS8tgGUQNQfv37/2k9StbpDvHB4Xzm83zJ59ohdPmYoY8bSUUU6OBC3dYTKmYLhNuIhGZSnwyhairl+uVnTUsy6aRAiZtqNqAxhSHR6Ral1NXlM3syBqHSZNzatAWjJ98/NH0CMRsmoRcIvLm0ZMPxNd49n6zedK2zw4P50c3eHasdiZUuBuvHDVwo5pZ6yBIQKPrzdmkmB3cmx0dvbJuWhW4/9EHxirC3bv3XvG+PT99quhu3XiFEEJKCu3R0UFVFTmNj3kc/fwCOVPP5m3lVGNUgNcao+shY7nnHkz985OZ5Emoq/U6eN80m9PTZ8zctBuR2Lbt8fFxHmZjtoh4enpuXdG0HoBWq01KabPZJAVJYolxNCo2+JoAMaimDupIblZ9igRGlfosLwaAlBTJsEUig4rMAkApaQhJRFQAkZjyRBWroPRd4/Vo5j6gjDpLDQVV8KGp4MAQFyVne1ivqfWNI82xfQIpxBjJWBChfvshB9bFq0cEpLds6c7tqztf8YW4IiswkRCBDGHMoZSaRJLhTgdrrUVEx9YQOXaGOQdmiEhmqqIK9BkeVz0nJV1Jb1eQl+QxIjNbazMBZQxl2oRBVbWpN9YZ36SUAjNfnjdEJCmEEEQSaKzrpcTgU+2bWiGqREChLuhDOgwkWW7YWcWIEAA0MZNiCXufUFVlY/OR6yV/ykKqEmOUBIBJeiZtOMG2mBy3e/nTUfpnrKu5c4OREsJusjkAIMoWyUhOHO0H8zJdpjk0IAPC7K2imhNHhlC+TE4qMEK6ei7rNugvC187KaYO6A61W7q5IuHmDKCxD7EDAFBGEu0l4rRdRcqml6iKwB1fOnbjzNJJAMhqc1AaCFUcyOvtOCt3QQ/AiJERBTojz+5qVYKXKDDHXw1uOYrXD8345qY7ulC8Ag63p7/iVtGqhJARLpICIaBSTqoZVLuyh3z72te+9rWvff0nVRfsRQBSlqUKAEKMgNicXzw+P3+UZFM/X3zjG2/6VH/yaPGrX4BpPg6rN5p4+oVvvHb0+nHUo5PpN2ZSXj74yw8ePHr7ZEUGHOENZ2uQTx784uPmebxct6es9cPT09QkunHr6O2vfJFw8zvvfutwFh48Xt9/FApj3nzjzvHB3Qcfffi//M//01e+/u7k+NVyfsKFMS79v//P//Hk8f1DOTVchhT/6+/87t3XX2U7Pb45XW+Kb/72O1/xXwjaEIFzk7/96c2P739QTczbX/wmit2s1u1m/aMf/WWMK++/2TavuWL26P4DgeK1O69Lis7yV778Vtv6oXm9gpQ69qPvaxDGbf1OS3S9u/2UwLHBXTB766lqjKFtWy/pvffeW69XF+fnf/ZnfyoST24cGWNu3br1R3/0RyLi2AFAivo3f/M36029XK/LsmwbX5ZljmU3xmUSBlFHatKkopqkt6PIkE9UMca4ajwkUxrw3kPSGKXetCHVxhgmY4zr+UBAxIz62BpCQmQREFVJSXE7ddaTL53FZedbOHiZAEwmpSGwjgG4Xi1TCrPZzDkHsc0KzygavY/GoC1E0g5IG2Oqq2EMLznTVUE7tnY31hwQ0WDupwFRRVQ0gqhzLuO9wlhSRDIIDECFszsjnQCqGELq5/2gc1RERFRJ1ww88AWNdbcSIzKwiAAAmlL0kkBELs6fI+LF5dlqtUgpPX36REQgBhEBFGsNc1YdpsIZImAmNt3EV/6kkVoRMSbldzFIMcbxcBcRGc7aPBO99Gcp9pCVFAGBiUiUiIiR4pApfw1I40uuiM90W9o9plc9JLePtwsu4wUsHOfyQZ6zlMGOJQMcECYkhYCIiooJqE9uQDQisTtYgoppC2glA7NhcWELaHB0vY9Xi3ZcZxQVpTc7MaqpC2nANFBwtHV5MR34lDyDSIRM1Ec8EBN1CnMEVtLesoXzM9fzRfo1KsYuNK9DhrI1Kf0HgmTysCruurzkj9DLU8dTnNRdEcCIQqh526V7KVHqTJF1vCDTAT+UjojEXcC/t2/Z1772ta997es/qwgUJAkbMlZSat//1U8U13X9DJ0GXQCvvcJmA5UcEN50rrhYhGkqxB62MmG1VB6hnUddOWvRK2szs7RSa+iI3Tw5CKHiMlHTCiUyEiW1MbQtF8WN+QG1wcW4bAIDLi2Hwm4cnyNIYQ6j9w6lYgibRBX6VhsvTfDzyaEty4on4bItixKaBrKfYmTyhtghOVBo2zWRbzfPmFv1Z7eP3r5crixIiMmAVpYDRBUpCiMiKcV+sd/k9PO+o71iXH79iz7V6kXoDl6SgNyZPHa2e13Tb22ByIhEbFJSY2xVzp0zwScEZrICSEoZsgEyG4vERVUSW2RWpJAiWwMIxGbc0wMAJFURJRxlFYAkLay1xpkCDTtFAaQYhQ0753Q0dSYiUZKiCCh3klfZNrwgvVJLcEsjD11vtrVAzNRYisyommzhqknZbmptfPLBGoBs9KKKhrsg8uShs1jcyiNf7CvY78/rYCN34bobCQ0gkKLSoJFDRjJkjTEiSYKQouGCia0tCBiFvW81JeUhnnt0EfWDiF2+3sjgZwRCttkMo+/mMVEnIiEEFTGd54+KJGOMISBSRmEEJEUNBCoaKNvbxFAWE+ey51A0QIaIkfPJKyKKksAoCKDt8tyIGRNR9s7Rbmgtx2EDOBpWNIiIVABIMElmhyQJAKmiiBJCUnwx8H5ZqPdnrk7p2qWe98e0z894IeTrZZOaOb3u5FTK05XaixgzF0f9QoYyZdTXnz8Zj6GAoDBgn+TOBKrQDelhF4yggoh5mHAb/IEI2a0XaIz6oMvmyCac+d0VwQDuQGXoAiQMoiqYLq49G9n21pWEBgAIsxsTZscpIs6wfLDrBEDoXD2H7D6iftQ27xrdSmdH+xOH03onSEbGNjEdJMPxwDJRh+zyYaJRHEnW3+ogjKcxUZ8J+p6/haxExZEUgmnv2Lmvfe1rX/va12cvzX6IOyWAgJQgJcCWOfr2/I//+L9F8su4PjoW4vbs6YWRpog3P/77JVh4695X/+l3/vmiOXjvb89ibCaVObp9h42DRE8ePPnxz/8usl+tzy0baajdaGkOHz15DiSnK31y9jGhefJ4UxF6mXz8yTJw+c3f/NbxfLa6WIEuP/zwe1SWxfT2u+/+nimmf/j7f0AQ5tYdn9yOovOTiZvbdRs/fPAU4MS5QjW50h5OZxQm3/zqN99566sECY7myfvX7x6F9uLNL95y3Ei6+O7/938dHN79ve/8q8nslWJyzKiq4mNNplIRBDXcmVvm8TzCbMaeW648qQWauyW9iuuu9EFX+tCrrb92Xngikh3Vs6gvgXv7rS9tNpvTs2fvfO3rjFSUrqoqa+3Pf/5+DElEjHEp6XRyOJlB1ayITCd1SwDZXCEBsYpIz8EMjBYgKvWx6IgEQMyiCj4GFV0sVqFd+aZG0Ma3BwcHoDibHVTVlK1BhqIomBkJRCR2bpPMDLTtSQERh5TwLULL1AVwdt4TEO/9j374g4smrDe+XTfoo0iUIKvVKkqLhoujAhWiDzpYL+4OSV4xfnxZAMYO+7QjVNPsncMsXRg3EJFaa4uiNIREJnjdpHqzaVKUi4uF9/HW7VdOTm4iWyICpCCSd0G24sjzSil1pB+D24leHCUKXN9U0YQExrLh6uTkJKW0Xi99E1eb1WazKpxlhOnEWVsh3CFCAxhjFJH33ntveXGRSars7pOpPJFtJL1aAwDOuWzxUViX5anMPIhmB4mmaj0eOk0pxSAxymx+WLiZKC8WC3/LK3BRFEZplzjdmnjCp14Fnx347XJQwxpKVlSOyTQcJeB1wG8Y8xtsWnIi+WAP0+18QpQsucxv2sXcabZMFUUSye/VSyizMrqz3Oy0neM53mFhhUZsfyfv7H04ZeCKR6cowpY27P/fXbBKlIf/sAdupjdHyZAvyz9pWFSCTllNvZNnHIaHt/tzG0oxlobCcJcbzmHtA951OKaEfdrF6AYIQ8A7bY1GsWP5EFEQRbafWvD67RGAEHpOsAd+e8i3r33ta1/72tfnaaJ0HASduxRNRAgQAQXAP3364dGRcwWflDcvlx8BG3IVmJaUfWxVC6Xi4OgehiNwS8HLJp5PrCc4oDSDdrE5BTUmtHOvGIM6U0Q1UZIq1EtoU6yK2enz6dymVSPPnrdi6+XquaHFar0yZhX8KaBhl5hqbc1rt++VBRdu+uqrb/kkl82FKzBoXK1pNptVEzKmUFhaNhLgoJraCaXYXjKZgh06sWZSSGG1Xj2bVfN2c3nz6MC4KqqQJst5nAtywlVuiAFyR4Kqef4kj9B0S/x5nbxLb+5bImK+kss3lszBNRf7lBIhjTFJRn1tnawtyhKmk/mNG7eICFXKsiSi589OjXGqyCRt2969+yqiTKfzjpkU9N7HGLuuUbtohLxJuRwZ3abA9THTRJaZCRBSUokxti2sVmvFFGNMUaytybAFKyKqCQmUNOXIsm5wztAVKRnK4MR4rQgRECJourw8X7UpCfnM3opEjdqKQGBnNYmAxBjBbvcb5P76GqjrXTFfbCV/bcpuJ98MsSNJUAGQCI1Bo5LaNmiCaG29aYhc8No2Yb1epZSyHSgSaYrGGMop3dm3YoR/DO1mnQ3MCW0pQdWUw71z7GFKyRk7mUxEom82m+iJwFnDjM5mGx6aTgoiUh8NoTHGNw0RpyTGGAkggjFqjCJdW42I2NRrACpLZWbnHKjkSz+JDoN5qthZWULIeyP39imlEFJIEcnWda1gQsheoMzM2McSXAHY8F9qkE91DJFHTBReSz3ZGSTbGfNL47Ozm+sDHadloqDi9sUHhxXoEV03xacwOoHGaxDXtn10hx3LX+GFSHi7tTs/QaPAcyRCBiRCINOdsaMUvi7cZScNfWdaePw890NyCirdEGD+pKOIPIWXJW1cJWxpZw1sUH1mVpJG+/468hfceonJEGs5bEJnFtWFm+4h3772ta997Wtfn6uuNs0pJTYswZONAMGHtStwOnNrcmU1D/7SuhnxBpVv3jlpUsXW/e3PPwh063KzxPB0kp4fToRkFmsndaFNyRPLqRDl0vFqtUBqykkp2qQWnJvVG1eaKdk6RDo8vBN4UzeXrrCgrQ/LO7emUHBZ4erimbZRTl6bzKaAs7aBCDYF++TJuZK7dedV39JiCTdugq/Tqm2nfMKEEpKzHIKfTRy066PDyc0b8/l0aumIsPS1OzyYbRo9mE2npb2sayZFg0PjmyepeuvF3KcIIg/+fH1mMUgPMcbcHl6Tr71wTiZHXQ2mC9DHtZVlef/+/dVqlVJsmzCZload91FEqmpqjPNtFFFrXYySxCNLjNGaIvMbW5uT6/0ZikSB3i4de04mJxawIcPZQcQ5Z4y1gGStVfWKV0aSOt+OrmHDjF664PBdn5S8D1kFB9dO7HL5MAcMHBT2crFBROucqjKzY7bOkDWEnA1UPISxU85nwAmdk8WnY4lcxpiM2ajX2WbYw0zBx+gDAq3XtbXFerlumiYTmEO4AgAwc+wS0uEKqoQro2i4g1GvMJOTySSEkEIUEWZ0rpxOK5FIoExqGL13IXpmnE8qIiDRrAQui0IURbxhh8jMxOQKR0TE3GXbwwwAoCxLZna2LIoif3YcyMBuCUNTSiJrAEDSrHQVkRhjiGKMvfvKa22IR/ODoih8kJRSivHzQbhPrX8QJY7FsZ0z5YgAHE/PZk4vI7crJjp9zPqnb+QV7mnwaNkm/iGMRJujC+TKS2WYOjwvCJS9Q4HyFaQQEeizIORrQ3o8vr0g0As1BVcej0budPSaV9m2z7QxcB1YXn9fHLAvjDi9Aep9hg/eCez3kG9f+9rXvvb1j6sEgCLApvF+s6KjwxMAQAaB5wBLhhNoDiEAWAABqDwkBS4AQLIPgQbFQKQ+tUCWsQwJiG1ebXZqtn+muz+1G+YW0pzgAOARwPvzo5/foPnR9CvP9N4HT749jzS5/F8t/G+byXvFu/+ySa9/cvp3P/23/7bCV8zq9jws7n3h9N53wuLDV6KlRs9xcogGbt48MKSni+eL+kkSeO3G1IUKJTaXKzTrsHj2ycRMy+Leq3cd6ub5/fOnUVEvwuabb/3LO69+4fKi+eGP/1w2/K2vvX7v9Xvnm6/Usgry7Ac//r8fPvr48OiVP/rDO5rKeTVNSzDmSKC5jBshpLIi5ENnJCU3O9mk8G/+h/8xeDVcGJ4oUmugOIFWYB1aLk3UVApJ1BQTEVjniEhFYoxEoEoAYFSpD5HySiBgENgCCiQRMsBEGGoLEZJIVEU07JCZ0ESfmBk5R/mlGDBzMlSwsUSGk0SfvKqu6ssIq5+//+NPPnkIAPPDQ1UMAqpkrFGAqEjOgaaU0uniGYJYYwCgbtuuqUIAhjo20Aci5/itLOM0xFkspZIQQMUDkLEkoGJwExpy1lFVVu7k5GZIUQGLcmqMUU0iCiDZCYPQppiMsVlKVlXTzWbDZACCY0fWxBhVkIENmg5ICDAQWaeqIiEhHVTTr/zGl9gUH/z6o6f4nAF//et1QgZ1U1sZBISUTNqYRqK2vq6qIqWYgSIBpgTaRasPyXuYk+u9ZP9JQkRGRgAVVRBjTNu2pjBsmJkE5fDmSQylKq7Xa1tMnj38qG3bJ0/WCSpnzfu/uq+avPebzQYRrS2YebNeoopFYdTga0cmtTUbHhBkBo1JUETI5h5VxjEPI4Y9N94EgCLgvSei2cFcBW4XJSLfeeV1Zs4vGGNMKSAiG8qCzPXmTFXLsvz3f/kjCdGFZIxxzonA0dHR/PAwRvni229Za2ez2eHxTefcpHBVVbnCEhFIF+wuIWaBKAChgoiAxZSSqhpDxhgUrZtNXdeErKqCdOPWHWstYEJUhUDIeaisN+3oyBlGQ0qoQErdg4QZW/7/7L3bryzZeR/2XdZaVdWXfTm3OecMyZk5HF5GlEndSEmxKMkRBMiyBcf2gyPlIXaQIE7svBlIgAB5iP+ABEEUGEEeAhtxHCCKA1jQk2ApJqE4kiiR1nA0FEec4dzOzLnuvXt3d1Wt9X1fHtaq6tr7nCFph0KAQX8zD/vsS3V3VfXe67d+t1ELWJo9bNxkmbKOGS4YI9qu0ZGztBKMEMHIdnJUM6MuRyzl/5GMlA3UCEgyXBy3dkzBZ/sckZRGFjWzMSsIAXOq7SCOlQSIRN7MILe3Z2slaI5vhdwRgZlB9TB0h0wwl+agVFSDIeEoc/zljqVJnaMZAIgaGhk74oqZAVEBmC3fGBnPqxmSM1VkKqFSaDD0MogjBkb26ICQiZwYCjpktJFhI0JVr+DJgaEDK2k1CEqQcvNF1jmQOQdgipQcGUmORTUyJFNWIgBizJEyhITkiQzJA0LAZVIh7QVKH6ACGBIgiRJgpZqyat0xAagjnwO0mNmQDWkP+fazn/3sZz8fqjGFlJIPXIf5H37jqx/9yA/cvn2oCkbewaGmChSoMXCPQO+L3WTHKW271upqCehEyPvQp3VwFUAQcQzIBgYgMhY0aNk9LdiPgBwAWG+JtypOya+3UecP6+VMV320c2Ugv+iSaxP1KaBrkPw2tbUlQ5+U/XydTMn3oXGSICZUgiRGjszUnIiKoQlxTCzMjoUBNSUlB1CDSdKkUdBmKAFSQqPZrCY20RbdumKVFqpqZhpij6pWV54dEEOu91V1RghKACB5hafMxJqSqVazuQqGCpghKUgEYk/oSXoEIrJcjL5TueHOJrQrVs4ZIHmFaDnsXkXFVJxzMUpO1Bh/xExzDB+ZzyF7STWlPreE59Xu2MRthvABG+0iMkYyDCV+PG7qT7fTDcEse4vGlMiprW6Xp58ZOQUoWY3szRDMJFnb9sjQNI2IqJbO6xgjGCIQEWUFaQg+xrjdbrNUddf/XtbxF7Ss0+38vu8vZLGoialzLnjvvS9LYyJVBUUzyE3omVIbagyCJLML7Ac8qaqd8quZU82Vd6H2zlWbzcZAwAxBRVKSmPotYFrOZ9v2HNHUBMkMJCVBRBEc691TSimlQj/QVDVXHpSRRtPTU+WOA0Yar0hJ7BystuMtVO7G/ND5ZlDV2WzWtm1+YgDgfU6dUVUYL0QufowxZiZzcjPn5jRTLcrO8bmZGVN5oKxWBjAicuyzMy2fZB0IoqlueRLZiP/G5r3vSgNO4zG/RzJqF6RpU7/feNMUdtcIyJzqqI6mad/jlE/LNHL5p9IuuamcIjAUNEC4cISLXOUFWeklmeiEkdu1ZUxItEsJRgRPMKj65O8So8mRp1U9u+94kqzbfW1Sb/k9XtypTPQDLs0HkIdP9Fjmz+wh3372s5/97OdDNUjgyK1Wq+Xy6Cd/8ie/9KXfu/3s55O0aAw8R3NYAfBbL//JP7x7/3d+7R/T6dnJCx+/89KnfujmjTuffPGHn739XNtuqpoBUuwj40FglAgAUgV72t9NBkLrAQmQm/v3V6+/cXc5l6vLG+9uviZ4a7FobhzeqPBHW3/rzbPPnGyv2/Hh5rDyWt3vz0KkR+uz9Ssn6/v/QkO1Njp+Zu640U5i7M5j0yY1goiM3tU+zI+bRAFCQD5X1XYdz/vufNWqArHvsdGu7rd0drJ59613IcGXv/zb33j1ZVx+4rOf/SyTv/PCpz/67CcV/Kw52GxalwwkAQgxMDMBIydTPDvfVFVFEKoKAy9AekvYdn3XoZgZiPO+bpwmkBiEBACGbgPMrr7dsiPHtY8rMxJTNWMDAjDVpCKAIgYiQoGruhkZtpQ0B8UbaDHOecoWu6wPJCIkzEhGRBJoJljGa5Nz+uAC4izRI6PtJ8dZ7lDfsLY1M8axmQDVRqgPZpYzJcUsqaAFSHG1WqV2vXXUbtdJZblcptRXVXXr1i0iiDES0WqzzlAkpcQsMcYYYwhhKJRnMyUigx1E2T2iKqCaWR2q8/Pzl19+OYmdrTb5yCJyutnEOsS+DUzXb9zw3jtfkRoD5mxJZs6AJydBEODEfzXg4R3g22Xfg5VUFTJ655133njjW1HSw4cPU8S+71en50R09+27IrHvtu+88zajOQeAFkKoPHEVrl9/xns/n89zCMrQkFZoxgsxLU/AzmmkCqDlMzMmK44gvFjpLLOyMA1WGVfh+eWbWTw/jzEtFosXX3xx0cyaZs7Mt2/fVoWmaUJdd128duO6mXnvuzYNftRsGhQ0MBAiAhlTXiRbQNu2He5ALSGKmivdyQxNYXT9Me/2IMZOvIG2+zPBe/DBOsCnIRXcQaYxJjfDvnw6ymHRMMu5jQzMLhU/jHiIckzScOCsDjVENC0KUhjQH+YHmtgFYfJlG5MrBwD2FMiXcdZwX01CWcqdU9TLw2ub9vIZEe5CjwgmOZkXUGHZEtIBVU6zZPCpJz+DSRt2DQftOxlSbvIouxh4CUdOZbUKhpektsPzsSHeBaefHE/CHvLtZz/72c9+PlRjkMxkuTzKf1B/6ouf/yf/2z/5d/7qXwzsYkRKYBA7fP2V137dqlfee/jM2++8/vo7v/uN1/6feX0L9PjG1Y986tN3fuwLLz333DNXDq4CtJAck4ITsDXgi2Oefq5nACQA6kUrIuD68cP23r1zOTxoWOFK65pt3Gxcg8vmI45u1/214/Ds6gya5jwQo++buk6p3TxQNtfHZJ6qxhDP274zFHJmyoZO7dDAILBb+GQd1cLrChDb2ANWSBajpGiCdn7WNdXWenXgDPTBw3uSehdlcfCDKWot9cHioO+UAa8cLUR6NTETAvKYAU9UU4A2Re0BATwzNk3VdZFJ2n6bUq9Iczc3c5KAgGJss1iOhyX40ExQWstNZQigy6fMDBKgU8i4D0UNPJOGfAQxdcigmvqWq5CFX0TmXGDPNgBIUQVV7xxiSV+MogOkKWu7YtfR8d7YMT9UFrAZCY7fAgYySAZx7EAHBKALhAMaiKlBKfICZEkWo1js+7YDwpRSXhBnzSEArdvtTBYpJedcSpqxwUAulUkpxV6yRTATa0Mi/A7EKmjXtu+/e1eBkLwhdNu23faLpgoua0GRfQBkIgqOvfddtzURRwSqxX9Iviz0Dcr/Za3KeZlJOCIQAIDBJsfdZv3ee+85R+vV2Xq9Xa1Wjx88FrGH9x+YGZpI3AqK4yrGjkkBkRnrxtd1XdW1cy5TqciMSPlEXcRmQ5LPZFRVTczM1PLmwqXTkpnS/Gxzl15GVgOmGkoLNBWe0/u+j9vtdrlcHh8cX7lyxXt/7do1MwwhuBBilMWypPs4VtVUBKJJTFKG3845mvCxpmZmKRVknvWPmWB0w3VRyC0bqgpmJobMPAKSHcN7cUX//yXK5XtpvJxSeRcrVEbIx6VEboihLGGbhdDjHRjTMUuzFDwMO3E01I1kPr58jJAZacgbC2Ou6ICbEEwnuxKDQhUdwUXn7cWalxwHOuX3xhsmgyIrFX88sHOU+xIGfm9HPY9YcKhYsCF405BseA8VcGU5h3NAa0W4aZPtIhg3UjSHce6+YARccNsoKCmgF9V2WE4z4ATbQejpRsmAk+VSEuge8u1nP/vZz34+VJNk5X0AYFWMfV/V4d/9G3/1n/3G//6Lv/gLSIzEpvT+ew9PTrvmgEOtoZZ6jujPz7u3Am8freJXvvrm1//knwd3/tJLz//I5166ffPWrKpVBFUWV+9Mt18zy6cm3jlAsIinq57ooK6PAUO35qO597Uwe5FZTDWqI+B5dXRYPx/QXll9I5CrrAK71UWMnKxJUBuCxHgiPVrsPAekiqEhTL6i42vNBmM4wPmD5883m8f33wRGcJUnBY2Ndymu23OnfVd7F0HbbR/noPHB62/8Ud/yYn6rrmKKtNnOqMNQkZkQKgKbmmgXY0wpbbbnhH7lyEbwAAAgAElEQVR+fZb6tm37qvKbzWknG7MkllJSH64tlzPOGK7f4b1MoeR/DesPzotYRGSmTMWNgSLqGM2MnBoaswC0XWQCXznvyMx3Es0MiLEsOk00MXmcaL4Qi86TAfP/CIhmoIqUIy7zGkgxi0Wzs0YLnjG8sCbL+Zk8rhdtqJDPHp8d+1SyMLJgj5mZnXcVW5LUE2HfpZzzsVqtDVER+j6FUD98+Div8jMUrJtGFdbttuu7PqYYYxIFgKgSVcysl8TAAkaxL9UIcUveOecUqI+FKqxC6NreRIkgMXZd53wFkFbrkwF8Fq7MEdkHZE3gkJCIu34IBAQiYkbVpBJV1RGg2dtvvhkCb8437fYMAD1bSr2kxGTE0My8T1jXFbNj9sGjHwo8tHTEUdZjPglOaEj3yNyJqSEBGdmumSMnRk5UkQSX2N0x4j+3/I2C2bwmLgC7j1evXguhCiEAgHMBEZEZAJyjLEJWVZFY1J7FXYbOOUAVkTH1ZCwMyMxzeWKSJri1wNhBvgu5n2IkHnMo0VTY+X2Rdz5Vw/mUPKQhhPNioMuApbCktiA4Nb0ots3vo8LUEV1MUhlR33CeIDfgqSFpUd2qlCimoWQPB5hnZoAMuw0ZzrV1lpv+UC/dvjstMCBZyftFzv0LpcMTySE5mmymIBLs2P9sohtef47MBC5AkXaJo1DCqLRw5Qgj6DQCKJAsA7Yi7MygEYqVEooVEBmMDPnSFoYhAKFdaLTRKd03zWQaeb9LpP30cu8h3372s5/97OdDNd7jtl019ZKp4tpt2m1T07/9cz/9lT/8lz/+wz8jAo75zvNf/KXl3/vq13/9YPFG5R8RGCKhV3Sd8rqNVEMNTk7X3/ydr/x+u35w9eCqx8MbVz/2c3/xlyd/fQv7A6B5s9jQn552p2fdwYFddfWSP3LUHJudnJ+0j7sVVgfzGTWOj5994drRpwLE3/3NL69PzgQSCC8a3vbx0enp2ebEpN+crhy6LupBcAkS68qgW86P79y57Q4+euXZKx/rvviNP33t/oPVyfaMKq0a13h3fLB4cP+Nd97sjg6vfeLF56v6IEU7O99sVo+//tWX+14+85kfOTp+9uqVZw8OKxVsmgYp45EUU7dZt5vVpm3b3335965fvflTP/kX1uvutddeS6nftueiW/KIaED8qU/+wI1rx4Au9tpUAQByvEq2P2XdVN599gSJUNXGxSwMax1kAkUjVCUgZsTYbvuudSBduwlMTHRw7Yoki5JUQUSyGS7HIT7ZLe48OeecKyBTByvdxcUusENEp0PEfg4xHN15Dv2OGchmpZHvmoYbYo7PQxG1JDJgiqgmSaXvVNV7f3q+8g8eOUfttlfVt9566/Hjxyml+WIRYwSguq7NrN2uY4ymhVdk5r7v1+tNRgh5bdr3PREQEVoMGtrNNqmdnW+7vh/DS0VEYtrE7ttvvJlUEbEmEpFQ+9GKxszITsTQANUuBdBmK9UQ/gEZI43EqXOO0Dbna5H05pvfXp8/kj5b4xaL2fJgeVR5V9VeNR0cLgGUmRE5RamamtkNakwDIGTOdM+lle4IUZi4fMA8RREpJVNQkHH1n4H6eCfkRxlvD7OdoXRke8zgYHEYQvjCF45Kr2NMbdsrQBYJA8B2uxYRMQXjQuxmOJpdekSWBHDHRoIZIWXaGclQLSFk12KBfORGyEfEyMxm+RtGQTIREfClmxa+X50NAPDBKDI3RgDKgPoYUaBU+OlonsxfMoBR3FhOtRKgGuFI9BUTb1YIF648A2PNca0Z9UGJe91Jsmlg88rxgSemPi4cV4b2BgZxumcxkoE03EgD3uNJ9WfZjRrjYTX3lRMVEm/KEAIbIRCOHZ7ERe9pQwlEPj8Xjv6UIQAyoEIDUlH50lCWqJjZPzHadWCUPzbTD5EAFUwBAUGRGNFGNrXIdy++ofIT20O+/exnP/vZz4dsXFMvDOz8/GS5uFZXTZK+qQ5f+vRnAHp0yaJL2+Wtq79w66d/8ic+F/+Hf/Crv/8H/3dq+1424YDratG1RLiMfVTYLo+xmgnB5uHd/hN3fnwIvNa8MIa8E4uUt6HJMVCtFlIUQK71qm6sMg/+gKTadsRN37eP+HDpwVfsYruJ3RmREXHHxOwq11QEDADkLXai2ypohM5jp32Enr0hx9qnQ00IAm3fJY3EbCSMas5Jn3xFhB1Qt21P+wTo/Nzmj9p7TY11tWK8G3tN/R12V9AaIiI2NdU+qkVFAAq1D00dAKWqiTCZdlWANkrmzZhcFRwzompofOp3HqHJUhtynQDiBTMdg5O8SgbMkXNiKipdlEBoyCGEikFSb6Cz2dxycqCRmSgoAmUAUIDlE6vhKWYYrhRd/GdZ5TkiGUWeBoq7l1CwwdQDqKbZMoQ0TUpEA+88EYOZcwFckqRGRL4xEFUV0aoiMxQRFTCz0l2IWFXNjpJSHHb+R7sRjwa2/IgppZzC4ga7TwghBEliMca2bR0CggVHzF41e95IJAKAiYIaTWPxS4wOohphCULJtN4Y8jF0RsOsapL0EqMBxRi7rgvBg1odvFKu2VZJbbsRdeR5IZpiu3XOJbMQqKoDATpiIiLHBJAFjVF0UllxwbilqqhpNHFNWQtmNr1g1Rt/nIiGTkWdmv2eqBYEx2xmm80mhFCaRRRTLmnMrYDOZTaPVFNS2KkNC85UEbyYJolgSMjOGcgYwDPekCJCyABkgEXHOKYATRfr31cz38XQFPugTz4p7By9bXChNoOyXBAQiXB48rK7jcEyxCMb6vvGVwdTvElGSgYADCjDZ3n4dlVjRMi5lIW+U5pY2njnqp34+iBvu43ZS1mLCYBoONpHdxs2WbpJCmbIWT6Kkya8XAKfLXaIjFg2s3Q4NUQ0xvBABvmIWcw5QrhShG7DUx37+3b4mdSABzsfjCwh6ZAHalrgnA7ZO1quSHH1FUCdDc+QSe0LoUh7L99+9rOf/eznwziaZsSGKPO5yzVOjgKYP6ibmDrHZgze1RZrwONlpf/l3/vvvvXGn/7Wv/jNf/rP/tHqNG3Xq8pfm9fHqvbqH7/6J9/8dl33n3zh+Tt3vvgjP/ofDiuX3DU8aWQnbVurKrh1+yOf/vQPLpcLpYRyfPr+fdL2mSvP3bnzQpv8xz75WXOHbee1swr6w8UzPKsDt+y6u++tlfVkszpbrxtCs64OWiP12JumGit2tZy7B29utta99UZb9/fef/Tg8dkDrenKwfVmGebz6qM3r53ee29zdh5lwz6qREM1ZHdSz8nMVvfe+Wo1b0Rmf/raK4jXr914Yb5Yhoqu3TgEw/nseL64VtX8Q5/9Yte1/+prXw+eu27Ljq5evXV4cNinSORjr9JXf/LqGynJ7dvPOmQkYiLnnPfZL5Y7ytSMlGCSrwEEBMllZtTIYoxd1wPAYrHwjNvVqtu02xRfefmrq9NH169fee7OpxDpytWr3lcAgKVZ+EIe47hOFZEsTAVAZmbOqysasj3E8na5IoASEAMa00DRZH3dLutvt/bNHi0RJkIqoEh1YMMyaQPMzOYdoXdIito0B8SwXC5v3bqZJL366itnq9X169c/97nPZTiRM06TiimcPnrUtm3fx76Pfd+bwXa7Xa1WOT6EmQCgaWoA8957MufD0ZWrgKzAgJxSUklkVldu0cwM5ODw0IXKOYexOzk5US3UjSM2syQpd9qNUsl8ZhGL3REu9JVhjNFAm6Zyzn3izscXswYR33377ZPH79bVrK5qAkZAVfXOLxYztZSZm77vJZmRGRmTlUh+BBUQVVETkdlsdoHOUjPTHJU5wSQ8cnfOuQz5RvIEEQFlDPUZRJgGYCIybEjkAr2CBrttm715dTUTla6N05CYDLBH8DmJtgHMElKz7N/K4FlV8z6Agnbbc00SYxRJ07uIyA2mNTQzBYux5B4558gIEVVFQa3cigaT0FRE1Cca2+2i6+9JZLsjqC8ivWlXJOyqDsc6Ph2SOWnEK5g7JJABDInEtBTrKWXpIoCCsYEigoIBcab+B8RHkM20mFXRBGighsCGhigT5Eal7N6KHttMIbO4NkakjHyjZXJy6Bg0U0MbvkqEQxnJWG0ByJbbIcqnaHAaMwDmVCPI/xkQu0y4abYjTraEbIiHGYJ5DHGQhOb6BLu83XAB3g9xwPlxB5A5olHKuM0KOAQoZui8VaA5S0c1qRJClR9CRPJeGrMTlcxJqyG7AHvIt5/97Gc/+/mQDWFOVWHCVNY8lrdYvWcPaOi0oDYABwYIzz/38f/gb975mZ/98//V3//P19u12nrbP5ov/MnDWUo3Dw+aT3zil3/+p38Z4CroECqw27mGpElkWzcHCClFY667riPcJjmOWi2qK8of2erHw/zA++c30RL4NiW1tl58DOyB2srhJtXQWaLDw1njrV0bAHuKEpnVFJEdU1NVV1J30Pa2bG5RvaKKwKEA1NXMu+Bd1dQH97u7MZmvab09V0AOVVKtSL1uSBP20GtSiqdnG4V7vo7N8rk20epcknoXrlTqDMK8vu1offr4DAPN53MRqcJ81lxtlPpOm4Vfr9cojn04O1kvZlVeHzvnlsvl2DbuvVdVESMi57yIxJjaLgBYVZFzoIaEsF2vEFFipz0govc+e6/IUdt3ZpBSJHLMnNfQWQKXe8azdnGX0oGYHVZEJW3CDERSjnAclrmDxctMAIZol2wxszGaHxHGTEJFICiWNqRi8RqYwAJCEERVk4gnchUpqfMEiOycr4KHkHkG7/1sNmNmYGJmU6wQAaBdb1WzP5CJeCy1z1rNLGf13hVZJhqyr5pGjHzofa/M/hxWZgmRjJCAZrMZsvPek6PHjx+XCjLVvKwc5WgT9SMkMwTkJ5enYEYoUbwPZkJEB/MDA61D1VTz2td1mOUwmPwCJBkiKQgiOQ4pJlPiUAOxmXUphhDY8yB3vLwgzomvmcwZvkpTqCMiYDur24hZACdYCMxU8jWFXe31CN24rmdd1wFQjGlsdJis4G0a89i3LQKClh7xUYU43HhDUQSoqJnk5AxjnopLzcyIwQyZGR2jkaoaXsZpl7x8ZkZMIN+rr+8SrgPcVaQUdmry8eXfnIMND4GtlLAPhyEdtjmssH1a8ipt6PfIIZxFHVp8ejZ28+VPZJ5w4HVzQV9+ACg5SQPNtWuGyDIKkx06vUSBIjLgTtlIZiagmW80grIftaO8mACRi4wzqz0pN9Ug0o7lK4QigwCxQ0zkgcgBA6IRDQGbqEQu322IXDpCDBnJxlZ6I8u24iJ61939CDlSmAkdIREBUkGVApa7BIsUOf8AkaVUGhwQGJCIvHPMbEYifdabknOB/GazyU7R+XwJsO/l289+9rOf/XzIZpJuuPvnxdalIU0NwCWNWwH0GF584YX/7D/9O//gf/rVZuGvXw9q6ZuvPTw9aa/9uZd+7qf/vV6IcOPg8MJiGAAAHBERI6QksWmWX/vDl12I1689A1X70gufDDjn+VWdLR5vNu/+4e93IhAOAjdHFR0/c424junc9duPHB93IlTNRGx7enr2/tsVt31/D+tNqOzo4NinGuPhZtMbX/3pn/krz1zT1998/fE2rrarynlLCZWb2jWz4GjedfHVP/5m2+vNWx+pm7nvzldn943Ut7USq9v2Cl2898mXnl8eyGbb333vbbT5QfNMH+JycfDc7Zvnm83BEfX92be//adJ0mJZf/RjtzzXd999zD7EGFer0156taSpu3///qNHj8zshRdeODw8vHXr1s2bNwFVLalktScAQDIlgq6L23a73pyerR6uVqfvvv2WmX3yxU+iwZXDo6OrV+tA3oFzaCAnj9eErjB5wIPtpygwc/PZuECXQZ01kDM5L3QIYSdj4ByqN6yJh0BI2C27RztiXlcNqX3AtHMQDmtWAqO8dFQxkSgSvWPyDlENQDUliao6OrOIyAijClp5Yt77Sf4HZiibyb0pDzOmDmZpGRBbZifI5SUheweGatb3vWcM3hMzUDY3OkM1LHVwMEYx5ihOKK6n/CQI9Um/l4iIWUU08mDE6JyrXINIkowDOucASGLfxxQqB4ZEaGROCdk59kSUTPu+d8457wcyBGMGtyOKHvxHNKxRp+0CBWgBwaAi3mEDHRk4G1gyHY+zKxhEJiKPaMFEJCXJP2EIzjkoyAQQkRiI0CFBcCNRnJ1++fhjpmPGewMUxELhEoySznwz5uzQbGk0RQWBIZPmsjgZLlXJPWW+ayjL9JMTzhYmaOoCUJx+c45jKZiTCDQXDO4A6sCpAlF5rxkYAg8RJrmvQcZ7WzUNjXY75TAw0UB3lRDMcpWpZLHgoO2cWPiGMvfJqwPgIZ3EUIakHEEr79nhzwEhEsD4ts6eTAdAQyxLgXy5w6QwjfknCFHZCIunjxGBBISMc9V6yQgFoLHdxDKCG4THk16+fIUHlhIZdjm1MMTJUIGnjEhjOs5TCEOR0X1qhtmba4qdJDEIdcPMQGj7+Jb97Gc/+9nPh47me+Ij1EnaCg5/+7J2KJFnAkjam9mP/9gXHzx8/9f+6f+8rrdHV6947z7z0hd+9b/5hwAkuvI+7bqXxo6p4Q9v0ujYf+ZTnzV1B8ulJ7+Gk6PrzepR3/Oq9yfRn6O2y2bRwplzXdtuq0UbUwuMDPNucx6h0hhir8RXkp2AJPW+mVetPt4aJpwFV7VA2/5cnInNAWaeF0cHrutOwLUVWOofqq01C8OUF9XxvHomcCN0z3kwqpjnoqYCRIjUdv3Jpn1IPAeLTDPHJt06sm+7G1HaZuaQaLM9BQDiKLphJsNWTRfLsN6IxLaqqqSIpqCCAFXlL7AxAzpSNQFDxCh91O1yWa233azG2GpTQ9+m2gGCZ0IRabdJDaPodrvxrgIAVZA0egXLx2O2ByLmJnPbIbddgmJZ75Y4dctcIOS8BgLLaY6ZvyAww4zzBkyPFxvAdqUFDKhokB1Dqtl3RESGqpYAATO8Q1NNJUEEi2NwoD+ycwymFfYXFoUXV+27ZTqxAhqU4B1FQjMAcg4xyyJ1ELuiIVNZjk4RBVGUzH1DluchwiXeDCh7VSljwSyTI6Ch/IAxAyLATCyAOUREdhnNKlomR4EAYdDRIZZ2jSybJOJJf+NokrqEUkb2aXeWUEfwP8bSjDasAcyPxF0GsTTt+hM1BsrSYrO8Ys9+3Lze11LcKCqZ0jF7stcuKwnLKSx6VBgi+2FqoyKeNIVkLEpZSfgUIJe9fJfw26Vb4smWhUsHGYWdlxyP8JQyhp2w88LRjAFsbFwYNJ/5bSVjg0hmjjU7+hCK/rMcl0fMRiVSdSzAtFF1mt+bQ6bphG/MlQ+Dew4uHDn7Use+PlQABsziUgADFCj7O3ghxGR8yTlFE/nSrspuQygH1IChPuVCDPiZi3AUc/ivgw+oRyciKLmeJcQTzQit4E8oBOzIQhpyUZ1idvkyQNTpbubwXhDRHP8zMV4SEftQuVCLCDJ3UcT2kG8/+9nPfvbzYZstgAPgAfIlAAFIAwj0Az+XXWENogIIIRB5Sekv/fxff/vb31ocqqG6Hz38G3/9P0nRGULt5wZt2ScveI8GWEBm5tiBOUD36Rf/3Gvf+uqD+HBTbb/ctRarcLyMwUwTbtWsosXhcnnI2+1bb3896jbUzc3q1o//8M+Lc996961XX32lcmIUO+3MpF1toiYmqEGXR/Vn7ry4kbpanAseHly5/vnPf37W2Mtf/51Hp2+CPH58/3w2Q6v9+ZnOZjNI1erhGqSt+axLYkg99H0yc+RnlffVe3fv3rv3KCZ6cG9L2tx7597x4c3l8vjjn/4Edn6zBW9usZylFB8+en+zOQfzi8URUqhCfeOZKwrXvPezio+vHN6/fz/28uyt22ZW18E5l/kcZpebBhDJOR9mcro6Xa+3v/Z//K+xPT1Yzm9ev1GHhjDN6xmZakyhrufzpWoi50kYAAhdgRlICIQuR+eLIRJ5IlAttWwmRR85djoDAYDisNs/KNug0DZDL7aUcEpwrhrppnynTPu+VDX/k0ePDYBIRDDnGIzAYt9HZHCOvHfee0SLmpKlAf7tUjvMQKFQTAaouRJAFQBEFYe0iUwyKJiCiSmSy+ntoqhDkImogprnvHbXJD0755BteMTdap4IoMjDJktYIMqxHGSX4R8CIVm2olEhE7LPrXw/m2YBKiOy91XUmN1bppZUEMzEZTlcCCEXmgMAe7+DshP94bBlUMjbQUptI1Na6L4c75G9Zgojfr5YwjYwcTbiakVETcLMDMTMOqRQlmBSHGCwWiysZhqvdWbwaFcibwPGy+ck7yNk86AMd5siIpABqOSKQTMiJOaLTYS7e+wyREcAezq/dwkef9e5wIs+8cnp8YfnxKrxUk0iGiHtLoeq5lTPaVnFDptNyhvKBbDyJlLVaexqAfNqGbubGTCC4hDsCdlnmAFbBvJWaLixnyGDUgFkBCmZnERTxabi7vfCZGcQAcmQsxlvbMDLiuHcvakZ1ptRCfnEIvZFMshQkaeE3nhlGcvtSGVTykBVQbOLj23M/HQw4eHJjICGfj4w5KLlzGRyvsVUyY9hMPmOZwM0s/V6zcybzebw8LBpmqqq95BvP/vZz3728yEevfh3PUNBGBMJjahNSCCclWIYEMPf+pW/+3tf+b+27cnxp57/+Asf77aC6NE1bZuaanfkCzvBiNkXhlj94i/8tf/67395Nq+si2+/9noV5tsHG12mWajszNfVM+2j0/boaIEm7VmSc6KNDwcfu/EJnvHDxw9OHr69mCPxugqqFlZtUDPUQ8I69uQDHs8qV50TpYPD5qVPv+Bw+/o34TRudNM92Gyu33wm1FVsDSFJ6rrujKHeOCdom7aVbqtArm5mblnP5nffOUkpidjZ6dpB3Xi3PX50sDzu46aLnSmqoFlgwvPz89PTU0n2uc/9KAAz0+HhVfb1Zt2anM1ms2vXrpnZ4dFSkjnivu+H7W3M+fNE6Bytzh+3acXUv/bNr52d3Xvhox+9eX2ZYmoCLOZVipBEzYBcDZrqUHljAEgiOfciu5+YuWiZJln2o2fpUnF5tsMNN8NuJaemUtZwmkCzNykXJAwU36DRKnwJqSVTxaHvK+d8ZhSGpMRACppUJCIAYu0c5WCODOwusnmmYAjFOgglqSLDUCi+qQm3M11w51wJBVIwNVMDK4klwsVYZipqIMQuJS0EY6YWniSOKP9fSrcNp2n45ZSVCsLyUxmocNG1AiOyIqkaojAjEzFyDjjVEuFYbEgAQMxZGAlMrlibLqZH2gXgN/ZDXLq2l9SeUBDdUzixKZIZSVoYUj2ZHQ1nJcZ0oQd+1HBKGl840AVp8QD5xl8yg2hcVcfXlc3EON6rI3JQRPdU1PcdEjun2S0Xa9megvqeepzvzPJNT9dYZgBjeOb4JYBL/Njgm87pKVMFBCHAiPhUlUrrHJiJAWJ59BKIZQg0fW4EaIw06LSHJ2kZmo17GUCG2cYNgwrU5Z2+4Y4tyughgbMAueLlAwCkiy8HAErHJzDlyC41xKx6zX2DhuMLzGpYGj6V7+Ss7Sw3h1H+Hiv7j+MJVCgV7JMoXb0QbzpNdt1dgrKrxZMcJgBAUUNkA/ShcjERO2KnqnvIt5/97Gc/+/mQTXN52QMM4MHGLLUBCiIlAXZIwAARILabrqkWdf3MF3/il377t37juReuAWhVIxhbB41bXjzsuNpgQm8KFgGDf/HOpz/32c+//PU/QHSeZiH5lpKHbvXo9Fb1KUpXFgfXtRNLG2rZE7jUQ3++PX2HegfdqbOIUbZnZ+JSgm1S7aKsua3mMzKOrSL1ZyerNb6BFuPmDOOKZLOsvVpkZEYQ7UWT6cY5YkQQbdMsVECaDFtfMTEpYB99Ha6GRUj9uTOsQpiFGNxmUR967zNpkyIGf8iUNtsVIjLrtm3BJHi3gYjEs9mcUDJP1vexbdsQQgjBOSoVAJrxXknMV2xX5w9mDQK1qhukjrA11Sqwd2hKYNj3vQIAsYmSI0RMWYWIOCZ25oWalJgTHZsMnlw9T/+ZKYZhPZopGlIEUlDI2tOS8p5XctN1uhGi4sXCKzLI2qwCTlRTQQLFCGSKSgTMOFYRDO5BNcHcszfemU+u6Z++6AcqTKGhIuZ+ZyPkorsDyahPNaWkCAIXFowZyxCRjepD3EnZxgdVlEIpwNhIbhnGZJrrqepTEROJyGAlt9WSKkFGkiwqKaX84wI2hXY44ocJXH8S2zyBW4rLc0h3LGK3YbuBJrkseunHC0wucTwXnWyDvnI4SIYLiMgl50dNLPcl2lBOoCUlUnNifk4lycV0RTo7iYQBwEz3yZPxLfA9ePku5XnCU/14H3wLfRDLdynwczT+AebWhNKAh5TjQy/qkAeiD54E6EPVXnaBaq7lAy3pl+WS4VN/MP+GnZwQl0/aoD6FIenShkfREvljmeWzaVXjQGjT5JOESDpVf17cM6Kc/sssl+/5TGDSUCKSGV65dJ6H3wxKhmZD6TsiowMQMhx5PIAxDYeGNyNmyTOq7czJOy+lFb+rDdZWQOJABs65GJOIhBBijCIisod8+9nPfvaznw/Z7FblI0vhCkArbj4FiKU/iZsY1XtxIJvNara4AgLQAfjmZ3/2L9195xsACRCgIyQP/RNwcuA9UhLHDXoAAXL13/7bf+ff/5u/0q7Pz6P2favHqzP/npPw137lP+7WN99byenZA598g0fqZbN99Oa737z/6B9r4Aeb9en9+13F77/1rudEod9Imh2AMzl/8Pjb8dvVK2+c9zA/uk5NXzHUCFdm/uzR3drrZnt21vU96nxxZb2Od9+7x/rgaHZtXi0QDxbLpjnkapHCrFmvZXvO6/P+53/ul1547ln2/Xr1ALR/dP909bj1Hrabjih4hwc3jheLo6rib33r1dXqMRLcvfte19rR4TOxPVWof/wLnwT0V69evXLlCigqkaYAACAASURBVDPnRJUUVUzL+lg1VybkldLjkwev/PG/qit79Phe7DaIEUnndTCIKfUIgch3vaBj70IvfezFOZcPQrlT2TBr85CoyDstZ3iCGY3YMusbRwliWf6i5bWjmSGhKx3frmg7Ka/DBUpS+y5YIpNUOlRrjRVwORKRiNVi0phScmTskBwiWdSYsSgzZ/yS15qqqjZs4xtdaAAEyovXkRLMPYSTBWvu/qIRxo30hScmUgAFVISidM2FEFNyTFVVkdhPUuFhoscbTxeUaMGMIVXHzBIiRwSX9JOZr0spifSGaqBAmCylqOQcEDJZEun7fjabOedBRSeBq/TEQj8vZzN+exLMFIpnbKy+2OkHRXCYVHWMgUGcRDkZifQD5IOszGTeiT9haDYDAE1xQAgMY1e7ZS1rqUUbthtAx0Y71Cz5NpVck1gCIzmrBE1UzNK0aATHzrunQdzvIN38oKq9f93fnU/FftlfmevjVaWcwZKkqk8BnBe78iY7JoA0bN0goI2OuKKNnxauXHpRYE9cwQF8DnwfZeoQkfPls5KnmisWiHeJrG4ax5pR33jYwd23k60y8UXEWJhemEi7v/MpVVVQUxvxMJVEq5GUtguRSWXTYfhS3hMYa2nGwxLlYGTnvQ8hOA5ExK4yJMdh5gQRm6aJUWaz2YNHD/eQbz/72c9+9vP9AVoxmg8IAH3fOk8ASOif+D4d9kf/zAa3Brjd9rPmwNTlaAZVIIZtm+rGIZBIYMaUNLgT72d9W6GvglsAgrmoJEyu6/jWnc9pgr6HugFA6HGF/VIIvD8DULMGsU8JAgbHCwABVkAP/WI5/4H/6G/9F//jf/93e9j65XEfqzoeuVBvQZoDqc8fdHLX7JR8Dyk0Mj+nd5Z8F20WevEaAGnbrNdO2MCxj11owS2rY9Fl7F0I7zn/NfVB9Ar5Z1edo/nN0+3DyMdbOj+oDyOHbQ+EyxQBCM2vgj6ftpF9c+D86tGj5Wy22q7ms2cNPPqbpydndXUtbk6wfwvb9+eeMHofKiZMnUlv5oCI1IRMJXXehb5bEx0EAlCovJfkopiImmNEQCAmUOpVBLmOMTrXMTeeXd03VVtRL0d8vcPKd4sgS0geLABhkuSDd2YACaIEAHROTIe1eAKCHBHpXDAzTyoxEqElQTMjFUtRWkaHpIQMYCqlYM2QbBecyIBOFAcso2aGJmTkqZRcZYpmUO0CC6IOTi/EpGoIYKTE0Ugjpp4leefYeTY7DyGkqGREFAidqCOuk5Aoal6kGqCBaTKgqJJMS0UzEEi2RSEPASgkxkoEFogjMCTBGCvnrFs77QEANIkRALIPDGbAZOTQiUSi3B0IKWVXlVdNpimHrxASF9IaTVHdkGYIBYsWpSORiIgIkqNQMbNSpoKxqqqu2xIRMpFDQ45RRcxXPrXR+9C3fTULiAgWmKu2TVeuHMT1mhAcc5q0fgPsyswcjpVuQ3E5FBvUgDMnAsASiZ+72v2A/Syv74dVMgBAXnmLJgMDKrA2VyMQsJqa5roKVcSMbLVDROilD6yMhJg8s/WpJNMApCjoyEwVkuMFJHOEsW+ZhLkzOAWORixwoDRP5ipcQOKi6cVI5CAFZmSXrItozkCBOgAA8wAKFE2TKioW5DDF//mkAe6iXwpviYVRejqiG3fBRterwECZDs0LA19qIJY5J8x3iuZQEzPKGwIDNhsv4mC6G897riYHUtNCniMjUm5kMSMDA9SheXMg80cXHxCAmilmWo92pRqgNoGCusvZYacQMzIlNvBFxknmsaQfEZCH3LyCLKJArEW0XKaSQzBKfVJlVUa3TJpUjb1TkMFCyLkfJhoA1UmU0GK/IQKPzOrQPAAlaQnVUE0sSGOG5sXQEE2wNzPAsmVWublJtix70kgJggJYB8RIAqiVD9uuQ3IbColC5MbxgXPOMQLAopklADMm5k2biAJQBeT2kG8/+9nPfvbz/UB8Bt5nvNeHEABURIH/f3gmScAxz5pZ37c5o17EDIyQ6oYR4fz8fLFYbLdd01QAVYypqkJOTLDSjOZS0hACABCB92AGiOpckAiVB9EqSSRM3lWOnSZgB5vtaVPPtQNmAD4/Wb/yMz/1l3/zn3+p2/TgPdj8fB1ffeX1bv26I66cOAc/8W/9+eDco4fvvf7mH61OT4hUEZYHC78M1/SWufX145vXj5+vuVmdvC89xnbOVCVy67jenKVlXVHVgFHbrlNyVVVjaM5OTwHOLVX1PLjKHx8vqjrN0B8fL5HdtVuV0qJN8v6Dh5v2/uPTdx88vhYj14trzeFN5uXh0Z2j5QEA971UwYmg47lj98z1569fu2UQ+74FIBEmrE2DD5ChgScU45SSqgMDJSWXVBVMQuCkKiBnJ7Hr1wbRQAg1Sf/+vbt/9PLXUjRydVUvj45uPPvsc3kn3rPLxWVlN5/IQGLsnQsGmnu6EAmQmUttlyqqggkJmiRA1BwvyewHdq40uGV4MKb5T8V1KSUYkyQm7BAxTbfhR0ZFTWkYG1I9eu2rLmUxZEoJwVJKfd/TEwTOtH1hyq4M5hwbe99syLXMwsjcvhCcz5CVJ0GXUwdXDn1RsGm7d0nen2zD0AWGAaZMy/gMM92RUoox9n2fm+JTSm3bxhhd8CbJOee9XywW9azJ3YxHR0ci8rGPfQwRb96+HULIilMAyLbJUXv5VGXd9FnBRUHjJUboSbZqfLHTY5aoSe93NfTjeZhUL+RzmL8aQkBE1aRqqlEtmfWmqAoIkB2hhOQ8IwXrzTVOkzmo2CkRtecrck4UtpsuGaeUuq4jDHVdqaXv4VcafVet7/fC133vP7U77dMcz+/4U3Cx++GSM/BSF/wYzZktebjLMqXp3TgWSA4XmonGLKXdj13yK+4uNKDs3Ia7pBwGGujtwZap2aNnI4E/ctfsyishMAAjUyBwzhEzDj9U0jqHtglmZsZBfW2ls374K5kZT0MCoIz5B09eflxg5hg7APJMxBxmzVw0peb24bEiVFVlZr4KRBRFn3nmGVUNISznMxM1s9T1jl2+r4hAxLpuayZ9H/eQbz/72c9+9vP9gXxIsFqtmqbqYzvo6/TPltB72jiu+r5HshCoi+cOfJ+2TdWs1uvlfNlHWyxmItI0VddKFRpPChjVOh8qMEgl7RoRod2munbIJVOC0GPYnq26g+URQQUYEYwRxAAAZrN57s4FFx88/Ep9+PanPvHSl7705d76qEw6tyR3376HaE3N9ZWDLsZPfeazgZrXX3/90Wr9+OQPGMxVeuX6zDxf0Wttml07fvFHPvezadu9/PK/NCd1ODAMSrA5echp6+iY4YiYOohIJKK+np+tHm+2Z8HVxHVwbr50dU3NdnPYUISudjQ/ak6321DH1G87OzlrHwAto0PipcNjV3s/O4iyInTEB6LWNM4UDhbHvgIRMRA1yzXWIhbFtF8TzBFYh0UzITpHhhSC1+QINUbxlTGqxI1BL7Ezi4xpu13de+9uF9Pjx4996Ov6IIQghCIKRJoEucT0I5kIqCUAZ6aAWoSewEQgQoiI4lC9KQGyKuXSs0zWUEFEg38Nsjtm6qRSAPjONWiFRNkR22YGOta4EQmAiFhWbeaHdUw0pKNcOuDkEzvQmH07Oxg6uNNy2j4CABBaBniDjBV1IDqKawgBcGgmGZEPQin+ftr6eFiX49QDNsV7OWWemfu+Tylludp6s1bVPkVVXbiyqp7NZmI6m80A4ODg4Pbt2wDwwgsvMHO9KLWW2+12fLaXIN+TLsEngR98DzY2GDR1l+Dr8MEODY6SuaFavVCIY90FCJklZhQRk0QMROR8YPaqGtOQRsOsIC6A95xUuPYqPSL1nVrSmLRXk4Rw21QFqDfAPm6fjqDsgtFx8qJw9/t2wqp9h1/MT4LAfy3gd6nbfcen7T6PF/4KTLJ2LtxIgNPWDRz2MjKzd+luRB2etvEO2g37FDiciYGNx92lh6IQtqGi04aATQLOWtKSyblLcirbPznOBYpHbqAEwQiBIIEJgjIBEzITIUguaFADw5wADGoikkxFcn2HJbU+aeWIyCXMYTCMDMgekUid4bAZY4hOTEhJfajACL2Dih1ABXNO6UAXqnp45RgAnK+apkkpHV451piIoQ5VjNEhRNcjYowxpnNN2rdbM8PgHe+r2Pezn/3sZz/fjxEVYl4ulxnm9bH7gAUJXcpR+DNAn6XOWmH7W7/9G6dnD46OD27cuPFDP/hjUc+cW4hG5goAnOPuHKqlvvHGV5qlu371tmqDEJiCgAJo3TgARUxmZuBUONmDw+UVMECAvgekjfeBg+s3bahmgLhp358dbP/PX/9vbzzbdzKH8Oa89jEddJurh4cfibGrZwoOwc036065irqIeqh0rcNe+k0rolytN/1sHqgPjAer07ScLQxJWWLcmqmrfNSqXUsFrgUjws0G1NjXtVNIUgGwmcxm5NUMWgMg18YExhGgMeXYQxXmgpUPHHXtvE+4RQsEDtm1wopviLrHZ3Uf4fq12+t1t1gcYPQKBEAGgpgT7UV029QOgEEhJRAj1RTFoSag3jln4gFoVs02m3M13nYnIuvUbQF654FAk7SqoJpyDmfshcgDgIjkYIwxoj6zRgYCYGYJwGOpuCrtw4Qh/4+ICA4QDA2MshwMGcY0FkUY6b2cufIktLhEjwziz4nRDkYhXV42qpkl6TUJ+SyhdERE6EZiMUVVKbo1MFLcyUqnJdeXOMDdB7nXTgQRVaIAZsZsKOYyBBCJRJyflaqOWZ06PWABPRNmpqyP4UnENRoCNUm+LqrqvZ/P5xbbfFFijIvFQrIFznHl69ls5pxbLBaLxcIIFcF7N4amAEC2aI7r+GlE5+jG/CDs/VSr2yVY+CTB9VRY+MGIcQe3MhRnJjVRENWCEmOMZphEmRnMUpK2b8laUNKITZht1+dV7VJvUfqEiK7ebNoUdbF0Zua8kuPTD0C23zuz913ZvCdf8lNPHUyIweFHQCeU3eRQU2aPcw3DyMsND8QXftUjo45CUgXeBU4a6gWN6fD+GGogSrnfcFvmt2HRlOatE4LxbeIofwMSADCwkhI5gjGdNhsNaVTzDpsNRlhCiQjRQC0HbGo0RDRFFMJs3TQCRUAqdRGGlClAQDIjYvJGQLnznYmdF+16NVNSUwNUQwMGdAYMBkicCxCRHXqH5Ck0pmjsEkBiwqoi57jz3hORY2YEBqCqqtr1pqoqM+37XvqOQ8jKX1Dxjvo+mQoAaIpMe8i3n/3sZz/7+f6M5r/xSfrV6uz46PjfIDzg+wM+EzjnRNt/9L/8v+y9WYxlWXYdtodzzr33TTFl5FiVWZ1VXd1V7JlUuymJpNgCIZMGJZGyPAH+MTwA/rA/ZEOQSBvWhz9lwL+WbFiWSRg2bBMGTIgUbRKixKlJtslmd1d3ddeUWZVTjG+4wzln7+2P+96LF5GZJYIoqvUR+yPw8kW8G/fdOPflXmetvdbf/7n/5e9NZ0+Kkk0x+OHf/lt/50d/6CdTMnCOmYmhqACg+bv/7d9suifj0dVx9dKtW6/fvPHiq6++unfl+u7ufkrRB0N0AJgTlOUAwFJqvSuD90AGcAiAoRyDMFAaTJr//Rf+zrz5dnFaDIP9qz/9clbx9PE71/+1+bT8Bz//94zMF6WCVONJOdop/fUbeZwc/LOv/I91OsWA1WiEzn/u8z+4PXlxMvjY3tZtSfX/+0+Ojk4+uHb99muvfb8r4cn87X3eOXgyf//et4L3k8mgHFR1K7Pj03JSjSa7VdDre9eslcBKmA5OD955POtyvfvwymRrj4rx7t4nr5bbk9G+996gOT15PzcfxIal9qbua2/+elaKLQ2qnS984c+blNev3dnbu+VcaUqmxL6yHJk9ez9dPCIDxkHfeZFjAkT0LkBKPS+CgM1v/MY/bdt4cvDNd777Xeeka6be0bAstrcmav6Vuy9tbd/0YcjMzC4nbdrWORcKXjIw2Zwn5yjGSKxIZpBUbU3miAjx2X5/7wOPBkgK2Ke0E4D1cca0XLG6dHrY6PjXwk7baGQBgB2vWb6NxAXonRXWEes5Z0kRNKckzJCTppQMMcbYtSnnnFUIllyWKSTIaEscddEzY4XOlkozJly6oBqq5ZxVVVKWlCVnBIUV5bhkIJHNlkb0K17xzGpFbekTumS6lsFeS++QC8kQdV33dGLfdRZF4Zy7fv162hlvbW3t7e0VRXHr1q3RaBRCGA6HIuKKQEQxxrIsu67rui6EkEWdczkv9Z8ppR7nX1DY9tfBPWf46CnGCS44l2wipU3bz3PAzy4ebY3qV9TqGffo0DEX3mMJhWlhJr0rjJnlBBY7MGiaZjabPTk8gHzy5PFxPYsS9btvfgdUHh8+PDo92L169dXXPltW2zdvvXzj1gsx1ot6ut5ueFq5eoHlu8A2/3EoO1w5f17w4XxKgWnPRM5nDN4Gy3f2vD0vEhCf1pQuH9Bq46G3uFySkApEeF5cvby3EKi3X9rg+i7s7hkIreIrVwGO69WrRIRmDIjY83PLzQVARViGsBMCMgMAk4O1gagqgJiiIjAzITimzMyEss4WBD1bioSqtsweREiiiIRkMWsS9eSRWNkRshkQE4UKgfa2X2BmDt4554In75z3zM6HMpsiMpMHwH6leRg45+q6zqaz2axuGzX84IP7s+mUCAM7x3j1yl4ZnHMODQQSIpbBMXNVFTeuXb2EfJd1WZd1WZf1EZT3HkBn89PxaDSdnvzsz/7tn/mZn71544VnCTv/dKWezKAKgPqHX/vq6fTJZMtn6RZtk3P+2f/ib/3yL355UO0xcUrJOW8ZgA/r7rsChwdHB1+798bp0S8BBefCf/Y3fuav/tV/qwg+a5MkBlcUBZiVquAdg+X799/6+Z//b65co52dnavbr89Pw9vvfu3tD34Jyjf3r1Vdu6f4way958vyyvaobWQ82tuabNfNB3vX9gSd85UCx4xZfTIzqqIsvFnbNmIdo0P1qbWuEO+QvHMFAecItSor8Wy2MJPhqEgpJUu5A4DQdmgtqGbQrJYAMyDknHHLdylRMabBfsRdSONB2G9rY5sE84jJ4pFHLkIQdSChDgmz1dYKQBcfi1SG+ynXAOS47O3AiTwhnhyfVqU5JkIAhCwqlsE8sXZdkmyOEBRcGKTcEJtJJBSTrJpTK9kxETF5EWNmEanruiyXcMd7v9r7J7N+NA4AwDlCBJFsveuf9s0lGaR+UBARgXTpzEhGZIqmSzuQPm671x33AOqcZo6XCjFdZ2Gt++a1cf+aA7JlonRe68TOWeRjj1d72Rea9RndBpuUlOKFYcLzFN85TGK95XzvRZuyIYom0aQmPXbqg8v60bJV+BkonKk6ezqjB7OGgBehFOKZ3+lZDYdDAOAVR5pzruu6KIrY1mbI7J0LAKRAYtjG7L2XbK5whKoC3hVdm3CZloYXiLWnEebTlNdFPupZHOAzudkL7N/6K68St5+ONHh6q0pEmDmlFDwBc4wJEWJsnQuqIiKOfS8tYCRFzClpjjmaiZip996xl5QHZZlV1TIjMLNT9GU5PfMbMdNlLgIA2AY6eh4CfB4T+DTp90xu8yJge/bcnW0mD56hvnM88BmY63P01h/GvbkLIvY7DP2t0FPiePYzZqobvpx6tgARUGE5/rf8FQwgtl68xmul9vI+hZX/JvYRHYzIbpV/2B9+bcJERESOkICWAXyG6+vfL1RDNGQgIeZeer2MqVwtXKZ+W4WMiCT3W0jAnvvPGUNOOSbBPrgDkMAcIClyl4iVPDKit+wceURn5tCxKhuA9omGiGbgXOPCIE5n6LioAIh8CA8exeHIERhoQlDHHZEAJERl7PMbEphKRrPLkIbLuqzLuqzL+ohYvq7rxqNx331+6Utfevz48c0bL3xPWD4F8IE/+clP/vpv/N+Lerq/v3fjxi1J4fBJUy+awhuH3ipdwePh0Vt7V+Rg2hKRDz5rclSQG732+stmouaIuCRvgDmCDxUjWQbk6d//H/6rb3z9N4uSJMdBuTceXhtNqIn3wI7Hw/1r+y8UYffV118DcNR9ppveRd0qwlhwdHzYzk5PkBZJxXkXyuGV/Z2yuhOl9CEKNCa6OM2Lo6Pt8eTqTpFizNF5v8W+zKKSeFjtjXaboqiu7F1Fphdu3/VhOF/IG29+8+jkDTVytEipsxx3tvY948KZBDIpgQYZhh53trdfUrDJcHc0RsPZbDpFM4ICjNXco3uZHCIWkfDtt+51HTveMh0Spq3t685hjIBIKXVf//o3AR6MBi9ujV50HhPMEXFQbQ2HQ5GUkjgqTo9rhSdd1xWlc+RDKFEioxOVqhjs7+/7MNrb2xuNRiK+1ykBAjs0ECanqohA5GLXicaqKvvcglU8FzNBr3dSFCRFFGZmt/SeEABE4z7nqm9ACYgZlOGpHHBYeYosVZvPBxib31LV3tqRmdEcmgJzCCU5531wzhmQ9957z8xEro9OX3b0PVhely6DvS50+XYWZK1MSzbSzCSm3q3UIWVaRhowIBEzOUBLpmtXUgVD7UPQjFZtLa9wn67g7tN02Xw+F5GqKPv3uLOzk3P+/Oc/H2PrnNve3u5H+PqRvx66m1n/tQ/i42UeBqSUiEhE+oHAruv6C36BtYPnCxHXQtDn4b2n9bEXDnjRpOT8pV5yNXCW1pBiVM2z0xN20MXF0dGhmZ2eTlOSetGens7UoK7rRds8evSo8t3R0VQ6QKPUdt5zyrVpEs2IBpoAIMaYcgSglNIa4G0Oi9pzvm6e8x9nKq8fM+vn6OBCDMc5KSU8DzEusVcfsbA5p3eeZlxLPRHRYJM5X6K+pwk6BSBcrlgg3DDeZEBdHdD6tL9NkNlH8y3pRzVbwjcHy9xMxLPozjNCmIEJSBF6GtvO2wUtLUNpI2OQAADYrxIa2IAQiQmQnDNUxX5ckNEAiQEMyVVVGE3GO3s7g/EWodsaV1vbE495d2eCfQ6hOQAcjrb7APdl3Mv6PJmISKP1xjMqlLPkHFNKj5rHRVE8ePQQAHxRhBBc8KcnhyKJ0SQlQhtWNAieGBjJqBSRGONwOARgQriEfJd1WZd1WZf1EZSZFYXPksxkPB7fvHX95ORk1Un+C3VwYQYmyJJ/5Ed+5L/77//ufNZ84hNXh4PttsaXX/rYzu614MoYYwhONDHxg4fv7V2ZHJ4+NFC13MUaSQ6PpjduXCVyhIWoIfWdq4dMuQNXwOHR/a9+7f9KbfvOWwIAX/h+vvvxG12aNk+aCGAatifXZ/Pbr33y012tT+5vj/juop4rCDo/n2e1ebZMDp1zznFZhNJfjx7N5l17AiYnj9vYHg5u35idnA7H5db4xqILYKVpCeIJt8eTYnd3+6W7HyMXvu9TXwjVztHBou66rnucpfVEXVenZuGu3SirCoMVYRxbNzvBrotKXXAQCj8a0dYIsmm7aE0JwfXNx9Gj0nscbQ1U6J2To6aR3Z3pZBhT1mpwhcl3XRcCxdi9+ea3vD+8suPkysAHi/kEHaqA974sfdN0bZyfHs+SHRFRTg2C81wQuxCqKOZ9OSzHoRiXxaBv0pg5JQGAELjXM9oybg+aRuu6qaqyT4wwUFPt086Y2TlnJp6QHTCDc8u8bwZQy8sWXnU5wYOGhLYa5DGTdQifan5mk030rA4bz5Z377bHyIQsBszseNkvrrLoyXNgpLU/S9/jrf1RGFDP812GT6M+MxBQlRxFJOeYc+xnnNxaZUZn+YR9aPhaPNkD1N6pZRM8LK/DyjjkAhFXlmXTNGYWY+yxa1EUd+7cQbQYY1VV69m2zTY6xuicyypZpSiKfgQx51wURa9K9d73Pi4XwrL7s+oVtnBee/lMLPc84mvTt/MCeu/54gtk5jkMsLTVAFXtmlocHR0fIsliMXv08IGZPXl80DTd6XT++PGBZJ0t5jGnJwdPSifdotMMDt1kPCxKytqQJ3ZiEM0caOqFsqPxIOf0FMBeuzta7z90xp49/7P3nxvZ9zz27wI8XK5jPee6udwRwOceubfTtFUKOW7aaZoBECLYkrU0w34g1lYuNbSBPvUpEvLsraP2sYj9+3Vmhv1YXE+b2ypNxGiDTKbVrO8q+hGW4X1EhMj9zdsjyp5875XQxISIioCeEFiJDRSQgBjRsWNBpbPAegIBQwP05Lgoislka/fKdWYeT4bbkyFY2tvdQlNHjMgGPByODcikNw3up3Hz0kzYsKkbRGT2ABLb1Lax67q6nQLA40dPuq4bbU329vY4pyymYmaaU0aQnFImZAUjSnkOAJJzbNEk5dRdQr7LuqzLuqzL+ggq5+w9p5SqstiabKlqWfjvyZmIAhOkJJ94+fW/9tP/5v/5C/9r4bc9T8Z7O//Rf/CfOhqsexgAA4HDg2lbY1X4+bQi4LLUlDrneXtrW4UUgLk06Jxbzuj33fL/99VfJ26q0nyA4MFgKnaArgGqPTNhlboyxeuHBxPSMnVVblMnx0mPuNCKhtN5Vw2L+eJ0uA2ojNorlIKjYZOmg0GlMQX2sTlBqLsoHgcMMqrGJsH5qvQT7My7MfshIGfxAzdKuQt+ZBoKt6XSNc3RoAhZBYgxVlJHFC68S00uBknsQAxzmkaxNh4DL8yKed2abDkuYlsMq3FVDI2sqgJh63mUlcty5J2PEZxzbVuzA+IlLSYpZm0Up5YtVhORnZx5sVjk2C039bOQM8LC8UBSY+odD7yrEL0KIi7ZvC42KcpgWHrPTdN4N8w5OedE1Ax6j0RV7Tf2DbUfH81J+xXonEtJVFfmJWApJXK8tGEHMs2IjMgmigbYSz7tbAQIdOnVDudJp6XZIG4I7dY0HSKY5Jwldb2pQ+9NIlnJABGbulnfJm3bAujSEYQo59ivWoekK+akRzshBJHUj7T1B0Ts3U2WQ4OIGLxXEREBopgSAPSGLv1Vcs55dDmmkNNO0AAAIABJREFUszeyNAdEQspZiMg5v9nBEz7DOiWl5JyzVZ54f/Ii4gsXykJs+edwwZtZ1mV4OjKJKQEiYI6p19D2Csn+IF3XwcqttD/zJVN6/rdvOkbCc9SMmzLR9TMXZthgZct5gSrcxJlrryDn3Onp6WQyevLkSVfXzrOk2LSLLtY9UVnXtYjFtktdzCqSU04xOCLV4IKoEIL3aJZ2doadtoyxKmnghjnHoihETIVyXvKKfZSIauuZQXpIQk8HV2x+fSbbCRedOT/MsfMspaBfyau1bT0K07OJwRUDTqQ9Y7zUVZ6/bnjhkq6v9tPzfoQIoGq2jlY0ArRlqo9tJLyvTlKNUMXOD/XR8mO85wkNDbWn8tGsX/89yYzAMWtVVWbWdV2/SUHsAFHUyrJIks36mE0kIl1iOVQkBTTAZMC+yoBM3Ebl0K9r865QkRQ1Nu1gNJ7nNBiMilmXc66qqvc9CqFIKXkmEUFGx5xSAlwmlIiIWFJU6ENZDAiVDDSKcw5zxxqdxZT6PSsCcCqOXZliYioJXNc1qVMmNGUAh4CmUFUuxpiSxNiWZXkp7Lysy7qsy7qsj6a8923bVuVgUc/LMjz44NGnP31t9b/yv+iKUauyEpj/zb/xX07GOynJrRt3f/iHfuza/kuynroCY0LoXOmvj8qPHVhkK7dGgzIYcXrl1U8iFEweDHICY3XUR2+zmmiu333v23c/9lLBbn/vuIv1oKRHjx6EUnd2x+TdYpa/860PoLr9e//gf3Mwmh7i4ePDMDzevc5ltRWKW9eu3cm6ODk5uv/WV2QxODj8ypVr5bjdbhZHqcPcTd979zR2cn/wrT9647eLav+zn/2zHEbFkG++ePVkevrnv/SjRZJQums396NiWW3H6G5e3/IunBzce/DBAqkcDnZU548PDh8+OgzuTjmo2rbzBV29Pmma2Vf/4B/HfLq1Q1s7jBwRGHEyPXJtPTIZ3L/X+uKlf/vf/amY9cbNF30YdS3EhCpc191oVLz73v33P3gHMH7i43eDn7//3uLtt75TDPMv/vL/LJY/8cq/8gOf/3JK6Xd/9yv1Qn7sL/7kJ7/vhW++8dttPA4xDId7qG1O2My72bA9OJgqzpu6G02Gqnrw+LGZIO2p+qad08A5D95x3xY/fvxoNj/pusV4Mtjb2+uzE2Os6zrOZqc5W9umwgVk7m0VkZldISKquDT2BARjFTYRWzmmbLIfm3aRm8/rU9RK/43YdUSElmKMuevQxDSLZEm57WIIYefJYyI3PT0FxNns9ODgsaq6np3EZSu8mM42oBr0ficppZ5yRLCVv4s455xL/R2HiF3XptQzRRC879PSVaRp2j7MEIu0zlRAg154iYi0HEtEQwC1FQ0IBLY2jHnKOfPMLKd/0Es3NyHxGmo6YlplBi75TGbJ0sOA/vh9wGAv8ux7X0QMIfSN8gVy75kY78M9ojYDGC7gJTwXLWBr0Skz924gXRcPDw+fPHn07rvv/uov/SNiODx8knJEtbquq6q6f++DGIEZgBwzz+vOBxgOSxOYTLbHg+F4NHrpzs1qCC++dG04Lovh6OVXP31ykq9evSIpdcmcCx6LJdq66Mt6btQQeubqWTmnfyx554eyf8+j/gw3hvI2uD5FMELSXqmrG0c4o9cAlvLOZzuprnZLLtxVvfcmAJhSP563ARfJTNExXbRy4c2QFTAD7sdz+2FaBHKGbMRo1u/PVAO/4pxZwVQki0m2cjhkZkK3tPPsT7FgVQPvrRMxMHSKDE5T1myp6zrEmgRBARW9L7ZHw/39a6996rPsq5xzlujIUpw7UDDJIrlt1chsaoaLOOtTAVWzifbkKiMG58kgpUTAJ8cn89m8rusndQcAJ9NTI9q7oju7e0aE7LmfI0UCEeIgRiDgmOdNDQDkXVkNR1uTohpcQr7LuqzLuqzL+giqbx9TTsPBMEv88pe/PJvNvydnwg4YqYtNEYIC/sf/4X/+W7/zO9//hS8FN1ZZ7il77wFy1uis+IHv/4kv/tnPImpO/r13T7/97W+///it7e3t6bT2blIVBL2ZG6hoBB0UYwSLu3vbhd9p50ciqQw0GAzYe7Co4gC9siurrfeP7ntPgd1wjA8eHJBOt3d2T06F2LUR2ZWIvgr+5HThnbTdIyQUmRUhZ8xt3bFTF/z+tf3ZPCEXKj52Vi86Bh8bwzwUg7YpqQhNHep5cq5KrWgiBwPikWqtgOz9YFQdniS0wgJYEafxsVqrfBx8W1WeQDHnIgxExKOLIKoJeGbUOUfsixAGIYwWs4UKi9jOTjGbL9gZo5RVUIvtotnd2k5xenLyAVFNhDnVZsrsY4yDYYWki8UCgAiDGiMA8UDVATg1NkMAZvaIpKIpdUXhRaMB7u5OJGmMqYnJDAld4UNMdRGCaWZSsNTHYTNJUYAkchwclwImGZMCKyoYolORFR3nFBGFVAT0aSHZRQXgqvmjlZ/GZp+qZssw5rXFi0qyFcipytKH4HCZaIeIZVH0pBwhMiMZ2ioLbkPZCM65VXoBOecAjZiRCcyQCbnnT2TJy60y3Ne2n4gICuSImZtmZqIG0Cc1Lyk+OzN+XDEksBHf8IyUiCU1g7gmGJlZViLYc0hMzUTRc/+WexS6xtLr7Ls1pFzHNmz+UlqNWV5g7c7Pjz2Dx3smFtoMcF8Nay3f2tootX8gIgB9mjYzs2pWVYQoSSVFzZGIGMkRoyGoQS/bNXDUO69kQCqDc4xgyQdMqY7dYjBmtVg306LYcsw5R4ZABsRuQxiMG9QZXgi4u7BKnxc9/zxc97wnn/cDa4i/wsYXuMH1A1r7H/Wn/bQ76NNE67nrvwpAhw1S8gzoom5AU+pX0jK8AZfwUpbRKWpmCP3JKBqEEHqTUCLXz8kZkBkAYspgRswEhIQOnWMiUUBiJALsR/oYAJDZLAOyAKWU1dCsH4FlAmRSM0NCUCCCoqjEg5mlmMSYGArHTOYwSG4lCaoQWJas2ie/173SlcgAhBkJkQwIMhJ6NkbxLiI0YDU7MkNiyJoBDR0RonNuUc8cQjZFy9nUKRIieypwkHPOWVPWpo1Z7BLyXdZlXdZlXdZHAvnM+4IIUu6I+IVbt+umfg7F96c73ZeS+YBFKGJq2DlR/cEv/gUD6jpxTERQ17GsCBEQGBiYRmA3ALPz1d2XX7n7ymcBOtHENAIlAFjZvAMRZD0JUAAWRbk7Pe3G5eQ01os8HwzaQUgGfHAgOVPwx/PZt4BfffTo8eGjRUHbKdbdSYt25dbNG1evfd9oa7eLpzE5YvJBXNMeHn1ABvXiNHdTsMQuEITd3e2rN6/eci98/OOfHQyuL7rDw+N3J5Od0k+u7N6qu+kHD04M3GTrqnfVYjF9cP9+FarJaC/nNE+HzCGqzU5OeMuX+yMAdF67tgkIrs2UYXZa1ycRRbe3BmTgc7XltsEN+M7Vl26/mqVwfnT0JGY5Zj8Ao9lsJiJFSYvZyWhc5bT4wz/4/QC6t/2xu7fvZOLf+v15XbeAaTadAror+7vj0dZ4MhgOxy/evts2x4uj5t67bzOpGSI758JwOEYOg8GgLEup27qu61rffe8tkTQcVcE578tbN+9U5UQVQvCn08V8cQoY227WO3yaIgA2TedpX0WYuUdNoMzemWFWASUDpH5wSFEBepkkLBmfM4VbzzWdRzsEoL1Hn5mtU7x7hxdmJkICYEYhUkUDsyyp7QSs67p+cKuezcm7laNJrELRAx7RTERdG+EsJAB74qtpmj4PAAl6NsxMmJk596GFaMtICYdLgCQ55yxmdnx83HtBgKs1ZwDQnHuIy6s2/hzrRUst4TMh01rgt87DWGPUC0I+AtRVWuCZ4cw6hgHpmTCsp/u895vI8Gmt5oUXPm3WckECCmsvlqcNUe0M0K7fXQhBRHosTdxLTENZllev7qqId6CqYFTXbWD/KDwWSaraRUXOZYGhIhfACxWFK0p35crOD3z+c77It+/e2NvfyQhFtYe0jTTOGfssNcRnw63nO9nQKmsD1nEIS2i25GBhvUQB4Fxi3lPZDBcCCQHw6Yg/w3MWLxeEpnDervP8Y1gO7D2TY9x8sxuDl8u/I51pSQEAll67QMSwdB4CAELaWADW78XgCkCqGJhJv43BPjgOzjkiysvZPxMAFTXDLEkVkEHqmHOOOaWYU0oispC5KS5mtcSsCo+eHHjvFUA0EUGMkQEZCRRRMcWIBXcpxwxZ+mUvAHEQSHJrktEUgMxAjRGx0cOeDyXo+T1ySARoqv1kL/iAGJ0T5yS3nSpkiUkgxjpLC4SKKZQeTTEjmJFDcoQIwCDK5J1nKIrChWHOl5Dvsi7rsi7rsj6KIqKclYhy0qoqUo6DavA9ORPnoW3bsgzBVwDADFmyKRSF73maahAAJOXknYflBMoEIIM5zYDkkImpaBoJ3uUEPgABKxiBQ7dI2TsqdyZ3RMDULebFoCpFTo1qkeLR+4a2M9qmbO+nNtx7937Bg9PFkedRErq5//lkg0F5a3//pkHsmhkxD0YIVhweHuYugiVNcybY290FKLZ2bnzuc186Pa3uvPRa8NvTxeDw+P7p8emdW68XrhToDqcHTatEo6rCg4OH99590yHsbV1purhoHwi44NkbxeJ0dHW3aevZfOoKQglt7PZGV57cf4IxBPJb5b7a0Ps94i2z4hMvvrp/7dbW6M58ERcdmFFRIZKFwi3qadfmGGsEcY4ePHjgkt7cf/XWjas8hKZ5LBnaZpZzzlE+9fprYnl7e1gUxf6Vq0V5/Z1vv/XGG41nSypdijFnIBJVdDwcj7osbVuryYMHD7q4QLO9/ZFk2NnZGgwGjL4aFIdHT6azw1AgUhTNDx48SDGPx1uTyWQ6Pc65CwUBEbFKTmiIxIwoYgAGjKT0DOZhOab5DCqpb7Jtmba+Mj88Y5lATYh4NeK0HKJbRiaIiEiXs/c+5+jR2hRPVHLOC+8NFNT6wTDdMDzsY7j64yzZjpX7pWp2znVJYM2VmRIREKiKZkgppZRVdXp8okiI6IvYKz9zTCaKSI7ZllNtZ3N0a/amZ+HWJFtPIfY0nZ3n1mxjEAv7VDRERe0luGtyrx/+U1VJiUJxFjO4SnXvhxXXKKJ/7cqzh55GcR8u5rwAHvqTedrHxdQ2lat4Pp+AiJj77xIzDwZOhUUGDGyGhSsQXfClCptZxE5Ay8IXJVaDYDGHIN7B1nj48VdfLkq4++qdrb2JGC1ay1LNF5CSIBGS9K6zH8JPwvOTFf6YRN/zaL1nCjufjuk7F9D3NPG7kcy+uvKbp7pxhoRmhrpaQkt3zTM2c/OmW/GdK2WpLdPYVRXAFHGJ+lY0IPQWMWcDt9jH2YkIkiPngcgIkyqaFeWgZ5UVga2fSjUgm88XbdvVbdM0XdM0Mcac84Pj98koZ2X0qHh6errcmPAEoD3kC+xKXxbsxaBumqbp6jYeT+c5x7IIZYC5RdBEmhB7+SshsBGBa9bv0SEAUU8eAgBD6OeRAUEQlJAYFMQVaNmAe+SIPgSLMaecTYmYHHMRPAI77y304RbOB1XXRbmEfJd1WZd1WZf1EZRkYKb5fD4aDQDUuxBTDJ6fRfH96RaiFYVPKXnv+9bZcVDUvr9EBOcYAJfUg4EJEPQiOqClhRtJJsfMDEhLli9HRURz6l2J4q5cuY1QzOap9Fdje2yGvsgsVYo+0HVCFWsCNYOitjwblpVZyHFc8BWEgCG0WcpyJCoMedHUbZ0Hg0EtSogZKKWEFFKiRStHx1PFIboiZolSqy1yFudAuV7Eg6xzdoE4F6WFEJ2P1sYUI1hwXBj6mGTetGEMi9lxWfnxsExJ0Mj5cU6D4G5IVFUvci1GKGjkirEadVG7ThfzrreRq7sFF+AIJlvh3v3TZnF67ere0dFRrDXQpKqSZvEOsiyGQ6qbOBkVqYvOjbquE22Bctd1zMXp6YlIEojDYgBkiOACF0URc3bOpZRms1MR8cFNpyc+cBkCYFzUNWBKuVGJRDAej06nj50LbbeYbA2qAYs2Mc3UinIw0sO6aefofOVG5ICYlulc2LvhByBZOsEbOORVCDioLvmMDSO+Zc5XD/fyMuYBnhUIZ3i+IdYkaMCOiain3cCsX5NLTIUg0ve4/T+Xw4qbjhcxRqJehGzniEcDXdIfy7upd2Mn434iyLMjYs+OmWOqPfE66Dzn3CMxVRVZGpmswxV6gnHzja3x0iZCWOVY2Ppn0Qyo7/77TGoHoivQyEioqLK2JVkpUZe4kejCkN76W2vB5zPtOp/HIF0ALWto97QGdX38Cy9Z2vIzO0dlWRJkAAiOiVgieOcQHKMDjb0ZqkqfnqYx1pVnpGwQ1WJwzkwcOgDPLhBm5wJiQjKwjAQqaTOGHoDWvNwqlQONznmK/nHjGZ7Cexc4vafpvqcPvs6gu5Dl8JThDS/5tDMC7wySnef11hzrGdLT/l5bPqHnDnI2T3guRF4AuOckgZAQQOnstFXNAFByFpEQHBB5X/iwnN9rY845E5EhIRoRxZSJSAySaErWJYlZk5iskjMYiYhU1BGjwSrsRB0hIzGAZ0LQxfSURlXbtipWhiIReEYw0RSdU+/ITMwEEQgdIsS4ZjsNkIDJDJGImRXYzJJQFBJgATZVEWUKxmbGbWdiGcCzdyLonCGoaFALCth0OZSFmamBgQcskMIl5Lusy7qsy7qsj6BUgRlGo1HfRWWJ3oXviXcLAKSU+kGOtm2qqjAzJCMAZhCVLMLMRajMjIq+yVADBVQDBGUwxwzMqKYpN845UwyhBAPBKwDOEE5OTr76e98hrQPtFiH6SV01nQ/j4XAMafTowYPj5v4A3vuJH/8zSPGdt568+e3748nrn/7M6+XWxErvB2O04bemnVkaDnc435wvTrp2QZSLkEnFFxSqIRC++c53Yzx8fMAIrhwt5ou3Tew3ficNqtGt29e+/GNfcjD8+jfeeXL07sHxuzkfX9+/Ubphl06a/MEitztXhi8Ohl1s3v/224LRMInYoNjuFjCdnjodpwbQXNnSvOkmFYwLLwCuaN67//U/euMPvBts7+yRd5/69Cc/+cmPT+cH/8cv/MOdyc7dl16+ee12Vez8+//efzLg2be++c4v//I/yvzmX/jhLxoWd1/8oS9+4d9pa3t09F3Rtmub+ay5e/eO8y/eG/Lp9MCx/dHXBqfSzmazt975bkp6cHBw7Xqxv79/69YtdvTGG3/0wfv3Tk6O33z7N4eD7RdeeOHafkdYDAbjz3zmU1/+i3/u6OTBP/uNXz2dHn3w4N3ZbFGWpfOgqXvr7W88fPzYhfL6zVtFNRwMR+S8d0WWrlc+rgfmnAc27jWKGyYfuNlbL9vevv9mfCbkW+ch9KipV7exY8kGamqaUvRc9m4rzOydYybvfc7ZOSqDc86JEQCknFNKqj2bASEE56iqKnaEiMsUCu8NWVWRjAx6ywfNmWANoqDnGHuJnXMuhJBSckiopip9FpyISDb1bu3Uwsy9j8gm6FoydcybHNp6M0WXMla7YInpkOy8z6RzzjmX8Vz8+hqP9b9x6WK6iulbUotm/d/oaVLrAvH1PAJwM23v7OWEmyN8/WPe8NTJOXddRwQ5562tMQAM2xLBd112LhH68XiS89IWkoO99NKtwdgh59ydFKEiCGXpq6rq4oLQg1LOkpLm3NV1bJuMDGU1CYXfTInoaWZYajXpQj7HMym7D6c9PzyV4SK/B/bhVOEmG/xMpeiSzkOD8zaeaxDXY8BnTMwCnGU8IJ5Pf4fe0NhAiqLoLVX7Vy0jJXlpG0PQT2Om/m+ac25TjKJ5OldAyXoym4tI0+amafo/sYopWF3XiHx4dGyA1OPDIvQ2Qts722REwIG9ZpSdXeccgIYQANQH59lBlsqF2MZ2tpiK3H/v3rv33o+qhXOTreGg4MnQjQaOA/fcN5NDB4DsoKQl1WmEREAEhEDsKkQUU2TP3nxJBfirRZVVyHtALkfjF164o0ihKL33XduAZJA8KAOpEEDXdX22n+Us6k6mi/c/eHgJ+S7rsi7rsi7rIyjvQQSIQVWdI7JekfW94BtFQght2xZFVVVV29ZlWaqpmgAqIjF5NUMkVTE8ZfIAIJqQlNEDkmRICbwHwFwEB0C9KlAEFB0xiMZXPv6SqY8dVGPrpHUuqKauSyKJTFRC4CseH6N7pDA3OhpvjaenB6MJtjg3AMlS+SGhN8WuEckDdlpUlGLnPKTYZWm8G8wXJzvXd3JXFwMTiU18ZHQsYr64Ts413ZFBHQHm9aFjrQpIaeb5OoGllNomZtQoal20aUnNmF00n0Plc6LUdlW50y3IEIG9+ZBiTgFTockg6RN0KNCozjkEdIw8UzythjqehKad5SxlMVTxbIPcHSMiE3DJdaxHk4oZU9sVRWlmzEgERVF0XddFzTkBqkg2hNFo4B2LSFGUOWdVySmpalkViDgajRaLuQ9skEWSWh4Nd8xsOBx2sVHNdT0vK49oqlGEkZSdsBNiIRbAZNARV0VRpdQl7UCASJHCEp0BkZ7zkV+vn3MM0rrb7kPBnsGE9EdYW6esHD4tE7oeiVmWLFlEBoPBypcFVDNB0M2WfYmj4Gz4zc56elXtv2/9OSzzIQAAbCn73Jh/A1jGvgN6dmvTFAAgg2wXa+2hcmFG7lxrvsJOfWLEGu898x48CwY0U1XPzjlnIGu3z7WgtJ/6g6ccPi5guQ9J54OnkhsuKDkvjJ8BQH/mG9f5zLGzKHwIwYC997CMz1ZC7u0cYxRQMwBJuUeJZqKaUkqxyxzMh95tEbJEpKWQL8ecBQl9CKX3lqLE3IlGELwA+db02vPe2j8PjH2YRPPD2b/nYUJENEB4lrPRxhE2VaAfflh91lnpU/wtXpCEPCOsYj2T2huc9tqNDVHx6s5FNDTC81carU8QNEBko14AqQoopiQiIgjEiKqmpgKSkyAyqCEjEagZIzkC0X6wVheLhRR+ufhFVcURlmXIOSI4JkLJPTfoGRUA8spu1BCsn1IkNZYMhiaK2SxmFHMKnrAgNM8VEIEVKVJWYHYqkCMPygq9IpiaOEeEVHgVkZxUxERM7TKK/bIu67Iu67I+kkJgBz2rAACOy+f83J+E99v4n78PBFYAEJWVxx0SUq9Jc84BQZLkPJuJGZRlmVIiJHYFrBJ/AaEnLxxs9cd1G+fFbumGThCWz/DyeYPj2O14DNu7+3deF5ArGq+L5g7TtMbcFUcnNeoT76DEncIdffcbJfjBrHNStmUhv/fN3227yc3bd6/frNo4f/PN3wzuOMX3utliTPVUT6th6PIAw+7HXrlbBhpVN65d/ZzQ8Ne/+iuZZzvbe9d3X/KGL+zuxp0quKtvv1cECL/72+9Pp2+HYrZ95fbCuApQQxLC4MrcNpJmrcYWj1Kbu9Ns6jyWscaUj/a2rw+3R4Rha1Td3JpMF/X0O9+phsOtL77s3c4nPnGDePjqJ19POTFzvQg5wgs3/gxDcXQ4/ZW3fwtR/vpf/ykJFm4OX5h8wvnXY/fjprx95U7HKCTleNsH+8of/OP79x789E/9G1U1Ntsy2KkKJ2nYLjSTzU8fM+HvfeW3q8EfXr12/Qe++AMq3Q9+6UuSc0pJ4k+2Md156WPBV+9/8MEv/dIv//CP/Lm9/d3g/Y/+yF8G4+/7xFwzIvBiXiPbt7/1fhsfMNX3H7/LvrztX94KbCQPHn6jGvgiFaPhrkgZ/D6BqjYMaCI5JjPrp3Sst6G3viEk6jWXiGYtAIuRKZpSVlBZxrt7BiZQdapFF9UMHaXeSTN2GbmM2QhCKIiJRlUAyKOx86GMsQ4FicRUT1JSb8W4GLepU00xLbJEJiPSQTEiLBAKR5UpizbMTOyIqenqtmuIDAIzuk6bLKIqH7/7oneZ2JBefPjwYTXkuj1+/8F3VPPJ7L5qdkQh+Jzy9WvXJWXnPBGb2ZVrrxERkxezsigNLOYIkHpUj8A55xgTAzE5Da2IqgKaA1tCUEICt7JNBEBkA4hmScQsASAQxRgdOyJOKdFquk+ziAgzS0zkPfBZ+twG+rZnAokLDp/rPPUz0KjnwiQMCRDJITGomimtOStVaJrOkYLkLIlAurRd+EBsaDIYDGM8IXI8IGkjABiJgVQDNxp4yFF1j2BchuBCiPTISs0YK7+DXnLXqnnpLEVyfiwyVHBsAS0hJgQ2dUjmXZ9REATEqFUYJKHCMTjRTswu4tj1DGTvY3Rm62K9BPIMjPXXuZ/tfBpUq+lTxkXL7DhVUlth9f7DUePG9TREWm1MyHoA1eBsNtKgQUQRQ4Z+U8UUEFFUmFgE+vUjIsTAEETE+0JEAIwYY4xErv/0XtQLABLRrutylmx+Pp/3cP309JSZJafFYgEAOSVm6kUfSzGnmUMbVOOma+f1Uds2i5nOTroun/61f/2HxsMr4/KGp1BWoSoGJqHeO2Vyi9kCMrR1+9a3vxMYCudpSfwnywaMjTTiUQp0Zh6BcvYGZGY5m6oxJXCaDNErYhaksgAANwqIRMjkgvPe+eC8J+ZQFooIiKK4yyVSgUiUHAeum5qcM1RfhKy5aReqkqVd1KApMTFIdsy5i1hhih0ieHaDAb1wc/cS8l3WZV3WZV3Wv+xFz3hCHXHOioTz+Xw0mhAhs1OF2MVe/6OqkrPj4F0Bqw309eaw/QmB7Th4QAVJ7WgwkJy0WHhXAhPkkmEEENt2AYGK0pflcLponC9TLgeDq13a/uDBwXAyrNuYxVJquy51bYqdlzp42C+YVS0JexqAjiajye7O9f2rO9MuirYPHz/xtMN7Wz5wESaeoCAHuW4idLF5cjSrqnT79l4W64QJxg73LJe6aADyafse6MiypSZ3rTgMEi04j+SNHHIoyp02gagDKJvGDcorhMPt7f2yGA2rsqrGbVfP5zNADq4ri/Dw4cHx9HHKLfoINvDM25MdBHcYnORxAAAgAElEQVTaLYbjSeBdtAIAQnAKi5PTJ8cnh6ooGdFYs0bomEVtnnIGyCnro8fvbe3sj7e3CQsA3N97QcRijN5BWRainQ+guLj/4OsHxzdHE3S8PR6Pwfx4sMdUNXV8rI+7OGfwkEkiSDbgaNmG5SBLF9tW8oK2RjkHMws+xohd16FB5YP3hZmRgS31fj3LsIINwgpQlL7n33IWEZGc+396349xiePOuHUcU9eBJO+c5JZBsrRg4kJgtkFZhGAGiTh6Riq6ovBmclgfGxo4B+zJkmkkaFyaEanzwgHIIlgH2JkhMxCXJs7UQ64YDCEi5JyySARBRDesKl9Og0+CJ3z0cDSasD+umyLGRLzbtq333rckIrtXKgTpsogkEblZvNY0CwplVQy61AJAURRZIgCY9pNVtuQjLfcWjdgbXAKdm/dD6GGAqgAQM/Uh7GYKiiaaJHrvwdT5YGZEGGPuoUKXk4B5CptOoU+zXs9kui7QUJu04QVWcD17xswrQYJujhGuNZ9n4tKNF/ZkzgrbELJjYmCHRAzOset5Tl2TjR8qeTA7CxlfE4+9EliZKC09hHQZc4/PeiOAZAi8luZeGDFd//zZaZ+HjlnsgoJ00870ArPH5FVVIS/vlz5cHXT122WVxLC06lEsAYDYzIwYTQG5FzATkettbAxNTFV6jSOnJMzI7MysCFWWmHM2RRNUlSQ5Jck5N22nOXdNE2Ocz6eqmlKnqpITAMTYmhk77LpuNBoBwKAiASgH/PDJw/l8npI/ODkBaIdb7tr+eDLaYvDOY+E8Qri6dZUAj8GlJtYZjkJgJMeYc0IENDUzxw7QLCe0LK40VyizMQhAJ9gkc8a7gx1JUUGALQkIDsmgVWZm7wr2pSuKUBbOOXYYyhJQwUhMgx+UxbiXoxPR6RSyqZmF0qVkubWiqjq0dr5ITTMYVKaqKZFmbZTNnHMeiYhCvxd7WZd1WZd1WZf1L3XZGeRao76V1x+Nx1v93nzf1ZTV0JbWFBhCBWZt05RVdeFofzLRqWqDNgYA9nr12pXx2JlUTWfvvP3+d+990Czw8MnxcIDXr18Zja/EBrTLlOV4mub3Duft7C/9+HWlAgBizIPB6OVXP5Ha073tan978l//k1+sUxrsFnu7+7H1X/vDN2I7K8tya+cqFIUb+dt3XpwM925cf8Gpvv3OO1qegFYiY8Txw4NvRJ3vTrb3bu4cPnrYdNMMTVEwatF1bY7p+rXb16+9mJN/9GB6crwIoSTI3uFoUG2NtoOb3Lz1CvPWzpVbk60rCvT//NP/ybuWcbttH//+V3+n6xYPH71/7967VTX+iR//K0178pf/yl+6ffu2Qf65n/uH3t+5c+fFV155xQyPD+4vZnB88Pj+e6zW3n3lRignX/jcD33s9sLRGG3w6OG9+++/HVgWi2OmfGVv++bNqyGUn/r0p1wYjMY7ota1WpRbRaiIyCRmqX/lV3/tycF7Dx699e79N05mn330JKAdpIhMgys7NyfjwrKh8qiavP7aZ/b2r7TSzpq66eKgmrRtXMxPHz9+DNC0zXa30wU3GQ5GKdJsNvfsCgresaasajmLc2HVX6OaiZlqRrXFrF0O43kfnBtWA+eIiLpu7hmJ6aXbV0QymLRta20qqyAiRBDbBaIVJTuPol1RuJwaYiMCAyoKR+THOwNVkAwiGFPKwilDysaM49GgKscqKIlywpx0UafYLZq6RRwjsOt93XMbnEPvKZTBhav7W2GQvAdX0PRUk5y8++70nXe+kZO9dOeVJRXvCdFGI0CULLFtmxzTr/3atwDwM5/9/A/+4A+VoWq6FLuOvcMNCojIUP9/9t60x7L1vA57hnfYe5+hqnruvn3nS15JFkNLCiRREi06DhAggz/Ejux8za8IkD8QBP6W/IgggAVDgDPBMWJZQQbJEimRl7ykLi8v79jdNZ9h7/2+z5AP+1R19UDKkvxBBGoBXahz+tQezjl16l17rWctcDc3v/y1vBhCA3AzcWTkgIhACFMtYWImyhdNDxEAQkgAcHx8rLtqDYwxppSIKOfcj8NzVG03wcX88ssxL1gZL5sY4Eryx/S/U7UgoIMbkYMTAFyG65gZoRMRIIcQ2rZl5kDM6JNpkCg0TbParC/0MZwyeIyViWmXNkr/9jkrz+SR4i5C9lKXm8jmRYjrbpjNHV7MXEFyuDADX/LMS+b2/JzqFWoHACmlS1fk1eCcy2N4xghKCNPk8/Qs74Y3Gd3d1ewyBvaiUQHY3YnCFKY0GUGnHRERTOZtM6kO4Cdnj93t/PzczCYip6qbzWa1Wk1ke+rDvPDChpQSoscYmyZ1bc77i9msjYHaNhPjfN4tFgszuXPnDgCk6Bw6d/9Xv999/PHHp6fl+HCjXu7eu3P79u0277u4yKBQGYl6BCDYFC8FhoJVEd0VuiYDubuKATJN5JoIKse8mN95+Nr+/kHOeT7vlst5qeMbb7zmJkSUOKj6fLYEc48BAMxgKtATKSJiJlPzipnUWk+Hs3H4eBzrWDaIeHZ25kAppb0bB+6+OV+dnZ2AyLDt2e311x7OmxyImxRGHVRVK7iEnHMKdE35rnGNa1zjGj+bNNBd1cdx23UdItaqMTAilKoxcqCp/ggIsGlar4ZTWfJzNPIvSfwCObhKrRGk9FoTqo5NWLomKzlS7Gab3BTAs7FCznN1HgsQzM0oclosFoOEGCMi933vEEoJtXRmXaK0VSvD2Haa0my93gaibhYwbgTWTdoXJTOpdUTAlIlCAURxUxiWe734tngQWFOzlfGs+hCzkIFWM9Rx6+DZJIEZAYGDSCEU4Fi0B2woxGrknp3afjMQBXfot2sAkNonFvIhB3cbpG6bPO/7jZkNtcyX+2XDkVNuuMrgtBoKuMdZe7NWJJiButWZa92uh7bl1BbmbRm3CLXWKiKRIlHo+36RupQSUaCICEmMbLTZLOU2qGqVQuypIWLPObf5gIhdnZnbnGUUMxl7ccE6wGZbqlrgJsdZQFJxAvIpn1MUojUN1QJmYE+H2VxVXcF5amvA6V7QKXACYoiIQEQIBl5NRQAIbdYGlaGO20hFxo2I1GGTIbMjogQG5TEFBy9gENkCs9toJgaOiKYVnCqt3UGdxExRxYtT4VCZHUgcqgGogqqLKlGLxMgBnQgTsToqgaJbCBhRYyrMm5SGGMvp2bnZpomtoNWqwFD13CDmnAHRwRwGAES0wO7BQ5JSqvtILGqFA+XUqNpFtqABADpNDMJ0Z/bzaR1/mZJPwOi86zNEQEdXc3BQwng5WFjrOM3O9b2UMiwWe5fRMj9FFnspj3pR+nN3hJdUC8JVgyg6gpntLAAh4HMi4aT07kojohPQJRe6NAoCXDTYE6EhEdGlQgaMOFkrJ/r3Mls72kvOxV9ygtMzM3UYThegpoiX5yRQRLtkfVcp3+WJ/CQi+pw59mqk6kuEU8LpvGGqvkGc3k6A6AaOuGtR3/lCLYesqoTJXABw6s9kYnDF6TKBkpqa7bJqAXwa8rwc/pwuCkwBP6pP1UgCD4QcCNFTDAROqExG4ATKgIEssoor+KiqEOYBEzHValPRjlQCSmbBnKu4qtYqk3zXYQsAZIEMyIUhERKCOzC6q4OBEXB1VSTOnRhy7jAWhSDOxXBUQE4G7EgEBJwIwDEBw7Zup2sN7mjuhgAMhFirIJiDE0ggxYyoMA4jUnAXRA4MObCKmNZZbpSqDQMZJMKIiCakOO+4FBURRAvA7uWa8l3jGte4xjV+hngeXcp9zAQAKTWT0hAiO8A4Kic2AK3KzKcnJymlxXy2axD7K9G8Z+VGBMfIDcD26LH0a7x1847DLNLdWTM3gzKsAEqttQxVKY517drcvf8L7/7C2xTy0fEjCLPF/t29vb1+GG/euHX7xv1MKSa5sT9L3S1rgGNGSKoqXo6O17SV4uOryy+FCOerJ3/2nT8i0f1FYjgaSt+X3kI6fLLZ9NAP5z8IQ24qmSB4bgIUOK9jrcVrLKOp4L37r969S8N49uTwhzHU1fbJ+eq4a8uXcmJvuUkp52L+2Reftnkx7xYu8sEP3iMq47idz9J6U5qYuvmijrbdFCfeW96hvfb47Ed/9MfvUxjFilRfzO4tDxZSMjEi0q1bt/b2GpGzTX/++Mm3Hz95n5wAhYAJcwxLM3jzjXdnywXHptax1mktSEBp2x+nRDHyfDk738ZSNKeubTop+v3vve+WTo/OF/M9Zp7PZuiNO5hB1y4XOY0ibmEctEmzO7cfGvQpQwjpojovtrlBBzOzKiLiauoWjNR3q1tG4EQEjIiAIyISATEQOaMiGaBsNycE4ip37izAZtM8UijMAd3FfDhfAYV6erZyGAEdIDCLWXUDBxrEEbmkQsjEKYU0TxkgErdIhm45xxyyGVpFd1ax7dAiZK0BoTFFMHWfrzeBGRkDMzNKitvt5qgfjyPN2tCYE6gQUsxx7NeIeHZeiMiqRIapfY6R3THnmFOMyYb+vArOZzfGMsSQpyB+uAjLcAeQnfnQbWeUJgciJKIQpxBFR0cHn9yw1X0oo6qenJxMpWePHj1i5lKKqjdd97WvfW0K9myahoiGMr4YuwK7cra/gAe+qGU9J/eFECbK5waIU00ATITzgvk8jfoIIUwKZCSeGtuJwhRw6mRmgMCIDDBxvAsG+HQujn8CebVLivXMYJ7vXMVXyZ7vjJ12qblN5SJX7ZdPedqV8efnAktfyo2nw5hO/5JiPcfx4LlGPsCLzV69e6LEU/seTTWPolVEVLCUylz7vq+1bjcDM1cZJ15XyjjtvdYREWVcw0Wuj0iRshs+vHv37jRzOwmGIQRmDsg5Z2Yys27WmEmMnJvkKhwQ0ZuccoqBgcDNbRwc3QNzGRCsRXfCGRATzYjmIc5iQg7JzHLsZDREVowK6NRCaJzIQMexEmE1FXCOJuIOIXbzOc0ehHhw43bXzaYU3KZJokXUwXWoA/ejGaxWG0QW7ie+t1NGzcDEvBAAozqolLrd9MO2rNfbUQQATo9PAUj2DpbLPQAANTDHK+9tM0Ewc+zPT6opAOScQ2zB5ZryXeMa17jGNX7WMEW4OKxW6+Vy3hdNiadVZ8gMAGO1HFkNfvjhRx9++CG4/s4//Ifw7yI+VGsiJ2AAyNuVHz85vbX/rkLbcJ3PsklZr1u1DWjU2lSwYai5aW7fuvsr//6vYuTH51+w1WE8n1aWt2/fTtx6gVoOb+7PG6ERbYCE0KqQqq3WZ9XXxeG1dzzGeH588sXHhz7WOzcP9nI93x5txiNOPBSu2vbr5kf98f0Hy3mXIoSuaZXHWsf1dkU0ExGmcPv27a7rTs9p3YN6P65O+i1UzYZCgbp5u7y1tHP49IuP9+c37966N/ab977zzUB6+85B03Q3D+7u7++PhWLo1htz91deeSfEzbff+8EH73+LU//aG/eZ83x//9bdYNIR6DiWvf1MbN/81nu1Docn3z86/SDi3KyCxwBtmw/E7ZUHb7TzWVEpKrtCcHAmChEca25zK7PAbY7L27ce3L/3+mefPnn//fdDaM5PT5j5xv7BV7/6VbA4juPp2XlMzTzNCAkhEnMMdO/uq2pDlY2ZuTF4QCAicjWpVdS0Cribewy7zMFpxRYZEwMzdbO9qczDrYiMoqPVUW3U2gM5ot+9uRdjTJFjjEFy1YpUh3F1dKIcZDs8VlPz6mBI4KAqbga1KjhJU0NIKcbYcNu2McaUKDACWI4hcjQDVEZkd3DcCyGAIyGqoFRAg9VqZmZNE1Ny8x54e/p49eTJcRtS5D3iEEnF1AAeP/pcbEqbhGGYgkCpbfbaNGOO3R4SBYBhGFemMR0E9/B0IA38gl+YoSHgjuoYuBvSFCuDjLvWbEAkQkAULXWs56t1329+/OMfr9frvu/fe+89ItputzHme/fu/fqv//pkX+QQS5W/guz/osr3YtTnBGZyn3wAdvlzO3XxktNcNIJfNjcAEykx8y6+dXcRiiaSM3G9F0nmxf0/Lb7yuX5zvMrHwM3MSV+cvnO3qev+OfI2sb6LwvJnNv5ijOdlHqy5XlX8Lo//qsnzynYIEBDtKt9wMCAE4Mu8TTOvYrWq1KHveyI+Pz/fbrdTzsrZ2VkpRVX6vq91BAC1SkRWBmacmD8RxcSBuO3yfD5HxNlsxhRTSrPZrGnaedMwcwhBpOScSx2mo3aYyioN0LrcmCU0JAcObeAWAEwDQlKpIgTG5skgOqQQogFYrUaB2hYRsRGHotbX0JqJqlVFJBdzQyDwoWrgRN1yxs3e3p4bpZRVtdaRGBgbt4qE6FLK6A7bYUTgwU+mMsbpnTgNMwIYuIRIYSq6lEFlLOPZ6fnoBk8eP3YMbnj79p0UG8IATO4eckNWKbARE4KAx9zYONZa+6FyGFX9mvJd4xrXuMY1fsbI3rRm+dPvfOd3f/d321kHTr/2a78231u2bXvnzp2Q4vHhUd/3H/3ww1JKNf1n//R3m6b5+3//P336w39VxBjrAIwAXA9u5E8/OW5aHscN8CnHlfpocAYoCJ1bcgSDLSKWuuUACn2MoyF2LaoMCDyft3UAJCA2JkNjqcmxxWZhnpkhhlKGgli1NsPamSOjDtWYGqSSohYfzHutFWyZ6CBq20DHiu4au8gEynX0DUvHnMDRrDgQ0uC0kboyGoEDoFRV9oIBMMqoZ6UUABAtU1WxQ3H3tm23q3UdFXEeuA3cOVItPQAQNm5BCiM0Y+9uETGmlIa+EDuiTdfjidrUOLFK7dWqCZoiU3YH8Bw4A0UtY85RxVSqu1IYRQoAIiTGOcG833gZlQjGso6JmhYDEQcFFIVCEVNKGBPHxlQQ2FSGKoQtEA11l96O3hJaIEGgRKhuQAZmDjKZ4hAcnBiIKTLHFKjWngGJEUFiEEYVlGDG4KZVi1Bk1GpgQAQEJiUyICmRxYSig+iQcyQCd3RDd3Ig94DIYA1adk0mjWvrFMkSEpEbWSSO01ghAIEjJ3Ab1IZAjoQxRCnsugV3AmV2plJqHygxtGVL+/t77l7KYIYhMzh3bd5sN4ZgAKqu4ikQpkyQm4TuRiCBXQHBVaUCpUvKN1kZp5sMiICA6E/H/CgQmRVzddNAzJHQAd3MVKWCuakgeAysUilGQnDXUspsNhuGQUzZTEQ4vDzd92qG54t878W28ZcOBF6cwmXjuV3ehF3XIhARuO/iWp+V4yaS+3TvNiXsIwC5q8NTV+pudxeDhfA0UeU5HjWRxmcEtYm5Xc0pfTFbBXHqBaGfEmf6nMj5oi66C6oBf47Xwcu6Op4ljTyR4Ys78blX52maqJtqBTAzdTd3c8ecE4CWokgKaAA2KckpBURs2iQiU/ByEYlx15s49b4QAzEggruKKDMi+SScTrUoIZJVQ0Y3AufA0czAd0WIpuA+VaJbCMlhp/QiEwUmIwdV1S06EQ6OBVE4akhmpITiAgjFycHIcCiasxEnkxpSBJribR1sGtmVcTxvc2aohpWARt0SMOMWgNzQ3XF6Y5ADWEAkcgB1NZXRdHQVsMk3zXAlo3WUqVYUHFCZCyCi8/SOLayWHSMTO7WieE35rnGNa1zjGj8bTO+Sr01rJQr8O//4H1EMbtjOuq7r1uv1J599mpr8zW9+U6sQ4DvvvBOJv/6N3z7brHdLkr+u1ldiagAc9Hi1/bBbwL/6/d+LOSxvhJsPlik263Egb1HTOJizx5CqlZhM6omF8s1v/n7ubm433OZbIc2G7aZLB6fHZ08OvwlV2jB758u//KWvfA2b/N/9k/+2lFP02d3b+6th/ctf+e04m6c4v3f7AWk8PTxj+vPT0w8//nxVtf7wzz+V8Ww5j288fPjo8efuvtr0H3z4YdHxxu35fJHd0p/88Z+55677QWhc7BjwWOzs7Tff2Zs/TOHBW2+9XaX79ne+efz/nA5l81u/+R8cPTn7gz/4/2Y5v/P2u12LX3737Xfe/rJafvPNdwCW733voz/75/+Hmn/j7/2HZYj3b//CK/ffwVDNhCjsLe673TQkYmc0Dozuv/Dur43j2LUfbM50lm/8L7/3L3uXofbMuNlsyyi1+HroVXUl42y2aNo4jtVcTOE3vvZ3QkhnZ2e/9Rt/79vv/Zvvv/97KVFIdTscfenLX7t/95VxmOyZW4caUnCk9XoNxMgaCGvxWbefQ1i0fYyxmn7+yXHOkREDOSE1OYRZCkxEkLsA4IjuoK4CZqobEQOiKqJW3SuhIxmjAniOSLmxKk2OQ19UtQzFbHN2dkTsm+3xF48/Shm2Q1/rWKSW0ZjDcnGDlZs8u337fi3W7d8kophbpgg2te+p1TKZKKGAi4tInYI18ZCDAWw5KAGARytxux6IwnJx0DUJyT7/7MQs7S9fYVnev/9KFXnn3S+/8dabBvV/+t3/Mbfx6Ozx559/euNGXuzvyeCvPnztrTffHTbjevjIDM/Pj7//vffUmtu/+SCGUKvtskwdHX3yEzJzpKiq02qfmZl52PaPzo/M5A/+9f+53pz3/ebJkyfM8dFnnwPA46PzsQwiolrRYb0eY8a33357f/9GrSMHzDmT2sXg1jPK0oul5M9revhMqcMzRscXeQ7SZW/BZc7J1SL4XRc8uqoWlTRl0cAFIQwhhDTtS8V9mk4EQiJkQCcHZc6quus0MJvG+Z5rVoBdueI02VgTTbkyRhcHoKoYJk8pCvOim6mqjOWClxICuGhKcayitTJzSpGIJhZHBLXW6QrO5Wt0eXaXpx9CUFVifHHM7zI4dBzHEMIwDAAwDIMblVLGsU8pPX78eBxHVT0+OZpycURKrVVVSymTWZTJTk9PRWw2m5nZYrEAgMVicXBjYWZfPniTmdsup5QQcd7knYn6ot0RYBcOZGaEfPna1aou1cw224KIpZTpBIlYqjV5Vmvt2gYhmHrOWVUhUCnDfD6fzZqz1VnXNbdv31QaHj3+4ujkxLUBgKPjL6qMZfTj82nk2OooIsLMYMoBzQQRHFRUm6YxAyIycx3KR+fn5+drEREp81kXIqALkcWAUzbOZA8OFJgGM0NgVUfklBIzpxTMDBmnK4xa19vNMI7VDIahZ+ZhKKoWOPX9mJpcSlGCTR0J4WzYdJ6QoM2JaBZzzDl3s+bB3Xu3bz+4pnzXuMY1rnGNv+nw5y6MAziAuCUODoAMACZWOVJIbGYxxtVq9fDBKznn9XotVt3dAOgFke8vSwBFhBGQHAiqbrruYLOyfljdSK3hUCwt9tHGdPbEymAahuV+NB+rniucEGmMYxlPZjN02fRjefilO9vNWMsx0Qgw9lsuA+e0tBiY0zBICq0JkwHBItEiBUY3AIvcYHSMDlgQxzaB95XqBvoCPRmSjtW1UQWzdtNTQAihBaBqwg7m4lZz04KHnOZgSQXBMOecxoCUhvVIMJMaRqLlcnG+OlEPm15yaiimcZBax0l1cheCmRmXkX0kDF3bzMhvlELuwISGxhTcIIbkWsFvp3i3H+pqvQ4YDTanm0cxzDhgKWaVQkwI4lJHrzlHUW6beSkmhXNcBm6nfL9Nvy51A0BjWalbCGm9GjyYWHFXZCKOgOyuapJjSswiqgXR2Q0zd+gCOjoBMxMSAxICgjNEQwUwgEpk7hLYDUWNARRBHQRBCabgCiNncnBEAg7MbqCgFNDAAExMq0yxMIHZxqLmBBZEI2E2yGMJKk7YEga0iFOlnRubq00RGbsYTDRmSmQqfooOAARm4IYuCBCwuAlI0RoAyGqD1ARiJAAwd3Aj9EaMcropOqK3XbsHYGen5103F+3Pzh/nNKsygvPUDG0mJlplDKE1BMQAYERwScbgSg33jo+BujsHUlWRoiaugrv6BhetZZjeOQqIamCDu4mZOJhVUXUzB0RxiC8Mkr10Qu8ql3uRsfykqJIL6vjMxp6va8er+S/g6ABg6E67fV2UKtCl9Ac+mTwNkZ/dNT9XLP6sjGbP8kDbqY+glyURl59/lw+7QodAte56ES4ku+mRIvXyJlxYNJ+pLnxW+rs6Jzlx0Yne1lpzzhOh2lXeSZncoKWUWusFk1dEnNo+3F1Eaq2I0zDnSITMAKDMCKCI6C5m6qBqFUlFkAgQnShfDkRefmbvKismQdLczF1USqEr9tQp4WYa+Q4hGBATgUeEiEimDB5UJaSmL6OBz2azcahqlSMOY79IjQNMgZngFBmLnU+yraMQm3kFN3RkdAcFNzYlRUZijJth01C7NcdaUARklEHRiFAxACCAVDSbBj4JQ131AAjI04uJ4JgQhBAJDNzdKLgG8EhoLkOKzWY9Bk4AvtmuiGPpBwVXUIrMAZ3JGJlJGQmCESl6qboZi8G1sfMa17jGNa7xMwJ7lgHu7+/3ff/o0SMA6OYzIthsNh9//HERODk6GoZtHYfZrGWiu3fvfuMb35i2QH+9YwhhbgW8EjX5lXvvRjo4O3zSdco4jMPZOK5Ojg3r2ORXbi5f2finDx4eIAyBy/vf/6OQnWBkoM35I5OVVPrut//NZj2Ylk3/MWMBT8cnh3/8rT+2aIZDbqnL1LQpa7volt1s4TisN4deaH0uFLZDr1Ii02JvpjNIy/bh6/e+fPzFDzbrvu+V/FZEubH/Vjtr3GnoiwKGAO6jG7rHsi39Bp7oeROWaDQM46yZcQyjDLP7Xxq39c7NN6WMbYtSz8zGH374CYVGcS6SFO3VN+65+517Sx+iOJszhCbnyKEZ+s2Pf3wcQuhmjUNZLnJAYs4AEPC1fvv9G3vNm299eXV2dONGmxrZrI9K3Sz2Dvqhfv+7HzjJW28+TBn7fh15iSFpGZECAh0c3BqGbT+eV1mfnR+CR2LIqWWaS8kFT9xVtIAxBqQQHYTAKUAKyYFyl5hjrTWnxDQwxkgYGCMikqKboRAWJDUrAOIuE80jdKCMwdjUd2V0zkBToRwYTu+rwNEJAaSCbMcBSYdaQm6QZN4209I0hHX/eWcAACAASURBVBS4mXX7KbWETU6dGwYCALFq6uXSoTdsewAgBzeZ0h1cq5kV70MkdJ3m0QJNWl8NnMEAJAKFJt70ycnF521HyXLTdIABPbz7pb8NwX708feJo/n42ec/NrMv6JP1+rRpOoaRMCI0i5mgB2ZGSrUqIirsPISwC4rwacCM4DKRH4mIGTmwuYhW1SpSiEB0rFXRAdGRgJxDIFoYMLVtbrvcNM1uXm7q/7tY6z9XB/fTrAAvY3cvnWG7wm2eWlUvDavwbHjJRan7Mz7MKwyTpm5tAELA56rMd2bJSzOn4wsfaXhVgSQiwKdi5iXfMzMnQERzdfAXT2piKZO+dSnN7TZ48exNs6mXnO3pHi+2M1UmmJnsqid1Ym5T1o6qDsMwjuM4jmY2heWO4wAAm81m8ktPBl0RES2llMePH7v7w4cPDw4OHIamaRAx55aIpiqOEEKM0Uy6rgOAqfUEAGBnX7w8091zcilXEnJkwoAhpKnd4XIoztzN3BRUtZaRiDb91Hlg4zgCkFI15ary5PFxETWLBzfvxiwnx+f9RsY+lFLMB1VHiMtZcGdXME0EUEoBs8iYczStiAhugSNRYMBPN+fgdbtZHR89mZh8iotE2cHidDkJjdDAnYjddN4uwMkMzEAMZQRTq6UiIu3CY5Goa5sYuLadEtH+/j4Q37hx4/U33sTABl5EzMVdQ6CYAjNPbvxEHIljZHdvMhfZXlO+a1zjGte4xs8G6IL1TYvBvfni7Ozsxx99CIR37twBsEePHv3pn/4ph6bve3TwO7ZerbrcfP3rX7914yb8tfkeAJTRU0BgAOvu3vpFGeb3br4CNHz6+TfFlQKsz4F9mO0lRN7fX9y+eQOwP18dfff9P+pmzSuvvo6QGMaxf8K8eO873w8hjGVT66nbGoC/ePSj7/z4g8Ljtj4JWbmlxV4Gj22DTQ6DyMnx53Vb+7UTn6ga2Iwwz5rOMd658eqdO28MwwePH6+KOVhr7svZq7du3x3l5NGjRwTAwTfbNQWOYV5LvzoZ136SmE+OjhEX+8ub8+Wsnc2YmlpMf87N5PDwk3ZG//oP/sV3vvOemB+dDIDtw1dev/fgPjPP5iEuZoAJKXC2psu1+ocffv7JF58ipIP9m+AV4OaibZkttSnxg1n7qthA2OW0RYaT0ydMbdMSo25W5598/JGB3DxolnttN8spzqR64CbGPI79w4evuHvf9/1w9t33v8eQHblputVZXa23zUzdRKsYVvZgru6VsJa+JjYCzqFltoDYdu20Jk7ETICgoKAm5koRzHUaozGoiArmgEbUmKE742Rr3FGFBAY6xeUDcmQzAFMAGOtgXkStmy2YLOdkLvv7+zm1zCmGNnAWgTIqOAFvpxVtrTrlaLj7MBQ0t4nvaTWTqfrZYTQJ6MAICAaBYnBwd7VShEg5phBnCubuOePyoHXo9g72Z4uDxvhv/9LtkDF3MwMHHD/7/JMnR8enZycxRhd99e594oTeLWYDIrsoR9rWEaekDjAimjimqhIrOBHBtEKfFvEpJUC9dOUxI4CJlL4fhqFUGRMHc0VKe/vLnPPe3t7+cm85nxERA4lNNXdwVd65KvT9dL73nGz1k7jflcKGp3f+JKkQ0O1KK92VrrynXk0gBCR4WdLJdPsnS3yX7GsX9DKlzlyqc1dn9CZmBQAIdPUcL2sA3fHqDz51rl6QQGaez+cXcpxOD95RuzpO39daxwuIyOHhYYzx8PBQVQ8PD5umWa1WUurkk5zUxYnFtW2bcqgyDsMwDMMnn/w4xvj222++8sr9ruFbt25NM73M8Uoy6mQx9d3BgJqZyvTyTyOWU6ySA0AKcdeaSIEu2HJsWtOdtmlmqm4m4rpdb8axMnMZRURq1fPzc3c/71ebdVksFmIoFZo8mz9Y9OPphz/8SIWk5Ejxxs15CCGGdOsWM7MbTPUbq/NzAEiB25zMJPDO3kxEKn74xedD1e36/OjJI3dABAJFn7UNG+H03jBxd8NIBtJXQkQxBCA3NhcyAFAxJSJkEg9qSJwz51vLXGt9fflqUTm4cePnf/5L/TgsD/aY2UE5BGJQVZNd7CrCMNl4h74fhmEcz68p3zWucY1rXONvOi7NPZd1VAiwv1gcNZkcrNYpjztFbnLc9sPm/Gw2m4Hr22+8/s5bbxNRvHBA4V8vwCUmAAMpNTTOvKzWEmpIedbcHz1txy/UNqWA0kk7v1WxxMhVAGDsOmqbmLktFbRuwc4QUcsZOiX2cVNq7UUDhXkTnHhYBB+2ayDEqIyd2hlYR+BuPUebLWIZRwJP3CF4jCruTig0hA4qbkeoHpA1uFspUl1x12BtTTM3pzJq4Dl4M+/2mrhgBEBLIdbB69gvDyJzFrTctZRmo4zicRBkSpxahBRzapomJnIt1SuxmguW0UlE0d2Ro2kAj+aE3oa4IAwxYF9JoQX12eweATZtQoxMYbvd7C0lBql67q4peApoMiwPFicnZ30/iNhUzmdK4yCmkbFLqVNBcUsp5BylVlAjQIaAiARqUAnGrqOGq2tNiIECkDdsAgNjZbbgjiCAilgExEQcqrmYV3RFMCBgBFWZ8j0AkRxh1zrttSpzDDEBQAihiKl7brlp02rVD8MQIgo6MxOx1F0iqIA0MYcYGDDGuB5PVNV9NKtm5oDuaLqdovzMBVCZHNAQHTQQErjuUlMMQQgktN08cRuI1azWwRBiDkCuYGYq6iJeDXPTlToYJKTWzYfBENgNpHpKTYotQsy5nbfzKsHdRfRCMsILcrGTN93rzomIsOuvR0NE2alDQ99vSh0yZQd118A0bB2Dm5uUUQgBrI5DKYOIbDYboGSAjoRE4PbSrJG/sN/8J9HC54vaL7jYcw//6XLic+rZsx9TU/G8vcQzeRnf8pI+CXuemu6kR72kl1cHGC/vfFq+ByAiE5tyV7Nd0QIRTRSdmWOMU9F8CGG73U5jaVNBYghhevDUVwIX7QiqOjkzL4/t8p5JcHadonowpTBx+yYFqWXcbky1icFFxc1VTOowVFVFZDMlikQhxnjRihFUp0wXVEV3ivEyLshcd5Z8B61VmaKINwmByA0IEZCBzA3NTc1FtYqresytGAGAoYibuCk4IITYhIhjkTLKUAugcHBm8uIMCBhcwYWqmLOgKhO6IyGmmNYOkTDHEAjViQECEhEFikBSx+IOqhUAYgzTSCEiD6MARXBnRgR2QKLGHS0SM0N1RFaFUoTNzYwYBBzNqoqaqyNRIDQOwAHaQCGY2RZ8YGim3zua8r+kgCoTBUSxLTq7ImiPNiJelzRc4xrXuMY1fkZY31W5DwD6oX/7jbfu3b19eHj4wQc/+OAHf356fkbuv/4rv3JwcPDqq6/+3JfeNTCrloiHYWiaBmDKjf+rH4ZDRQ6hFYD6P//z/xV0UUZTL9W3RVbNbPjKV+6YD4dfnP75D/94WzfoRWQrcpxbWJ+vvvPoe8MA73/vw3/xv/3vgLNf+uVfi5HLONzcf7gZdbsdTspnT8bzmmtqmAPklsVOi25+/PEHYMfrfvWjj77lNpJx161ltLPTnjkRkYl+mo++++GPRrV3v3qvavns0eP1uiyXeHM/H258/2A+FZ3dPLh3cnr4/nc/Z9BDPR77D/eWt2KYlRL/zm//J7/41V89Pdn89//DP3n91S9/7Tf+7sxmX/n3ftHZlzf3vvJLv8Ic33zjnaGXrpsHgmFYA5ApUQgxsEEqowGEvf32nXAncG7bWRk2KdI46mefHkWK873ud/7xPyIrX3z8G4uOv/Un/+/v/bN/GgN89OFHh4eHbdv+9t/5JXcf+v6jH32+XC7H4cP5fHmwP0fk7aCm8F/8g/9yLP/Z+eroo48+rLW++uobMTICroZD1nHYjsNmcATiEqKFVDmp1XGrawJiWyRqiWwcpGqfIhtidUNXV1ETgxpycFBEZXBiJIqMgIiiPM0I8dTYd1HXnjNPWSDHx8fbcTg7Ozs5OaEoIYTFYnb/wZ3FYoFuDjqVj5NTrfXs/PT0+NCq930fQlBcmVmtte6iE4kcmSNMBedgTMjsRIiErNFdq44O6gCksdY0bOTJo09ny/PZYuYBBik3bt+9c+eOa3f/3sNSUjtbqlEViM6O4Rf/1ld/7ufeiVneeectB/3+997/1p/8qat/809+ECPUQjcPHoa0IAqxadwqEE5+1onyTbxC1BCmZnBS9ylvRLSGSPcf3Lt774aDblfrKSDk8PBw+OgEAG7evLmYz3KOTZtU/M233ljs3dg7uDGbzYrAZqy1DkihTfiTbJkvpXPPpbzAs1kv+LL6hCmjcXqOp9E+uFJdMNkyn9vysyrfRLsI4HnT5suOnJ773yk15uruphiZq4olM+s0jml2maRyybpNnzGFTl0FF8fJ01hdrXW73Y7jWGs9OTmZtrPdblX17Oxson/n5+cAsFqfXz3Cy9Nsmsbdl8vlYrF44403iGg2m7WMk6zn7l3XIaK7Nk0TY/zxxx999tlnJycn3/n2n5nZrRs333jtVWS6efNmrdr3fRnFrDALM6tqSslUQsjA4MERUWRi+2oGbmCu09mXYUSsq9XKxYZhWK1W41g3tU5cdKKjl1/RQUSmpyXnnHOeqG/T5ddefyCuj5+MTQ1ffPboD7//h6Wu/uv/5r+6e+vVWb5jBsv5zAximAl+ikDr9Xaz7muttaiq5shEAKhjHcWMSBDcDNZDdbBxHMcCjs5M6lgVADBBRCfmzJHAqZkt3H2+iF03R6T54iCnlojn87m77d+8gegAkJtYi7ojh4i6Zeazs1MDFSlSV+x6fvzpFPeK5gAw1XLmlFJqunY2vRywDymlB6++dU35rnGNa1zjGn/j4c9daAcA6JoWABbtrHslvXL/zm9//bcCEwJWJ8QpYAXqUGKMm/X5bLZ8uhH/CVTy3+pIkpqKbHP2WiyQOA7E3vDctlQGBYpgm1qHopQbGEvPBDGFgFrMUQMjMvoom2HoyYqLRYY61NW5AIcQSccBUGOaE8C2P++6xEhStqb7VoJJZDZm1FFlZPQ9kJZzglQsWA222J+Vulr1Z9VPutk++LBZn+eW+jIiWggRiAPnQK2UNTiUskUSkXOzlkASJ9CN+rbIZr5otkPvBOZIHJt24Q7mMaYcQ6c25rQoY682JAwBiahR86oIxt0MNtszltHjkNo2heWjR6M7Mo7E+y7UdrdVDPX2rHlFdQVAhFW9EnutVa22OQakvUWuNmy2A1FIua1SwNoYgtWeYH6w13JomiYVKqIr1kROjMEcVAqicqgBzXVrBk1uCdZWx9RGhhGjESo4wGSEcyVURACTKTEdCRGBHBwcHRB4+ofIRAEdzMDMTD01YSptC4FjjrnNw9jv7S1wykscxhDIQduUOTYiZRLpqhRAQKqIWqubuSqCOU293kiTvY0ACdHR3NjRwJyITEeDDUINGBDIFGuh/b07nBBwFOsdxWAuUCJ3KS8dGDxsh2KWxlw5oAPF3Jj2yB07oM/RF5ET4xM3Igo5t4BRRLwUIp4oHwAg0qVbEClMQRQ7W90UNeoOgCHGfttv+7WUIaWUc9zbWzxKa1UITDEyoE0GwmEYUjuo6lgGh0REMRKHBF6eI2w/nfi9hPVdefxzBX27r4R+UWh+lR8+R/mussenNs7LLePUzrcbOHtaxH6V9V2ofC9Wxl9+Y2ZTAfzlh9JEV+hiePKyiv3pTddJI5x44NWdmokZEO0ku0kDzDmb2Xq9LqWo6sQDp/m9Sxo5GSwvD2DqoK+1To5KZp4UQubJYEnTFBkRuRMxbrbrKdtzPu8ArNbRTACgjjJsipm5OAGn1E58z9wZg7jiFC/ijuCTIGlmANVMwQAcwVXVCIMpIhAigwdCH+ugqiKqamqgjpdBLxRQVZjI0aoOFHJVrf3qxu0D0DLWM0SPuRqsm86I+hCH3LpVcNuYgriGpgUAhApQELAKIkbghIGIzcQdmYnB0RA8dOAVOSKBOaKjKJbqAJAqujPH6MhuCNCYqTcIDTsQ5Mkh7hbdVJyKgyO5E2AwN+eI4B4jOdQmRwlUhzEkUKkmSkRaKgKk1AQISakj36w1GXqikFPDC4Z8TfmucY1rXOMaP5MMUE3NbMpyTyEiuLhOvUUEaGBSdQoJmM3noAL07+BPngrEyMCdy/lyecMEU4siZRgpxz0F225Udei6BdmCm/Ozs7OuTTnK8fmQQ37w4LUiPsoqyziftcO4aru8XW++OC4Pbz7cWjP2PSKYaVWdN23iRq0PyJNxk7AlbBmMwJuwJMsWG5FUihtuFerQr/Osi01ccNv3vRXUah5g3Z999tkns9kicPPkyZMmtQ9feY2pNpnms+yid+7eWMxf2W43//f/9Qfu7S/8rXeWi7vmdTZvhyIxctvNbtz0UizFXAvWqiK2t2i5MjAAAIcQQwKEIiAGAJDahuPoXhhqrfLk8BO3dHAHuq6J3rbNHgrevfPWL/78rxY9nnWL+YKQtzGJqKQAIc8CpfPViRnMl3vust2scjMjzIjpzt3XVCEmCJyG0qvU5V4794MH9x6ksI/cFhlFN07nMQ5gouMAXo6eHK1Xq5ggRGvmC6QErmxA6FP8ITIgI+CUbGi7y+fmgC7WMuycjYwBgCa+BwAxJwD4/PPPqkrf9+v1GqiPKRDRrO26rgGAo6OjtZ3XOpooB+r73lVCCKo9AAfMTo6ghgZA4IRIxAGdkBx9yocRBJuseu6GJMySAgdgxRQYa4HtuJL1iYZ1mudtPzs5yQ3tnZ32tYamtSbE2DZmJqVmojqOOcc7t++DwptvAOMeGv1J/6kZzLp513WicVr0V5FLlW8qrzMFVTM0IvLLoTtyNATCWmtKiXBGDJriREgmKkgEOeemaZC8bdu2bVNKKaUYIyICEZpNhe+XI33PUaOfYux8rp1vEseuBsBcTgPiRfT/RTrL042/tN3hRQVvxxKf2Sk+N2L3rDVB/0KhclcMiLtLUTsTLTytnZhm8PBKhcNE+SZKBgCXGtc4jqWUEMJUfT7RwtPTUzNLKW2326l3AQDatkXElNL+wd5VtfCiS5NSSpcPu4hgyfNEtdacY60X2aHoiLhcLh8/flzKMB3GNLMHADk1IYTJcFqr1qKjVSIax+KGm82GiKaQGADY9NtdkIwWrVOWTHX3MowhhM2mj8Squt0O7s4xIBJzmK4GXlhhlZlTIBGZz7ucMwA0bTazbok3b94dhu3Z6pOjo0ODOl0laTow7917CoEDcyAGA4oAYE6iKIrjoECIbGyOiNUxcEi5cUMCSt28DXb37t2QmuViP6S4WCxSiki+WCxMatvOCIOrL5dLEav5UdfNVX3WLRhZxCiCAggK42TuZic1d0BquwwAe3uLmAg9Es1VxhgoIAXGOlQw75oZAhNA184E9lLbAAAht7N55O6a8l3jGte4xjX+xuNla7wpfQ4AAHZ/yy5CzgQmi0uEp2YqvhrdYle+/uX+Dq4J5gYR2h+99y8fPGDx148Oz+f0RIaPt+uN8/76dAnNPjRHixsrPrt5PBydnUKIOeb2cNv/3K8/Ehutzg8foVYa61l/lA8PDz97/K13f+UfkA/bzWEzkosvEvkwxnjLxqYXGg+wnR/FUFo7XEZGrRX3kDehW5uG1TmAtThw4oO4ns/nMsBZhCdpcb+q9f3C5A9h9cl2S5uhX2+G/YPbX//Gf4Q0v3PvzTv339hsBTkY4fs//MEXj/+obfN//Jv/uf3/7L1Zj2xZeh32TXufISJyukPN1VVdQzeb1aQ4WaRpynogCD9YMA3BkiFZgH+CDf8R61cYhvliCYIICLRIwxLFSTIHt1rNrq55ukNlZkzn7OH7Pj/syLx5b3VLbPutlQuFxM28UZHnRJwTd6+91reWdquj56e03e43HEKIJ3fv3/UKKQPwmkMJnaW8HfqVg5LIoUgNDbxGMCHu43LeU9+fFlNZhvfe/0fq9kJZ3Lt7vMsXd86e94qLV4afHn+GIR0txOqulztlclLuwziMxxfnm+3+u27InY3DMVQl7JGsi5EovP3WNwGtrX1LnhbjKwG7197+5kuvp5Lnx48fgQ1Edy/Pv0Syh/vP5zz/2+998uDB5wD2jbff1s8fLo+WbfBmnvMwDKujU6bOTRyDO7QwPfXawi2S1StlAwlqy9vYTxtGPD07ctf3P3qc89x1HUBw64f+ZfSK6OBsNX/5xeNatWZtKSgiEuOg6qh9TrnjZICRInFwRCRAVBRzSFYLIhOKV3ALwtFwb0O4TGCO945WnYy8Vb54TBjPL7+8TPvMcOwUAULZK5X9vUdOvdVzolA1oXXS9XnyPp74jC89/20ROT1782tfXxvCe9/5vxz55Pj+OKx2KYdBqtdCCkDoDA7oBgqICARu6u6GjoTM7OYKzqFHC0gdB+4plJAIvVsse6tDdzR0l30/9DEy+9BFj13HEjxgoQC9GyMgMJmDizzD3+CHGSafoVhPPfhH9/gFiYiOgICEhAhGJGaG5sTgXhwcycwqkkJlFEQWRXQwBSdGI0YkMHTNYAboLsV8XpKQAzXXrzsgODpQUZsqZcQAYkAOgAiBMABNzGSOzOg4cyBXMUfDYgqa0SgTTkwIzHG8Y1W3u03HZDUHZkS8uLhEpov1ds6JiB49euSuWstnn30WY/fRh58QiebSdR0RuDuSLxZjdVssFhKiGT3/3KuIeOfOIsYoIqvVChEXi0WTB4lIJDT9NqXUSv8GI0TIORcrlkC9ikgce1efd1koopcgfRepVpvnfNSFnsTI97kISSoZkPb7qeSUU5qmXUmTWZ12e0T8/NF5KaWq73Y7R9inmYjVbJpSI5xgh9q6PsQ+bRaLRd/FEMI4jlFCCGGxWADhYrFwxBjj6vjI3eeSQwgW5zt37gmHP/vTf8emns/RAH0U+1rkI+KoqrucQZG5Eh+Z2Tbn5LrP+73OoODZsGXZdhI6NsxxFNV858W+6EsvLl89m+dXXn5ZhIigBb0sxhgiDSN3kVWLeVWtxzpZC+LVCzMwBXf0CCHvAAiAYOZOQow9Vo1yxsxn90/brmYIHTJ33cASDQ9q87UEjYjm/fXcqSHy0ekt5bvFLW5xi1vc4q+KICAOkPMwLPKkGXIMoY/deq5zsjjMgVfIkjXkpB228i6f55QyegDhjkUudxWAmL0FcjChV/S8Y2bUWHPnQsU4RjaHtosvQqulbNbnsYNpnoVCXB2lPc/TziCqzl2M1uJVaECeNYW+f26ahz6KELi/7A45lTztvWbw+yUfh7gau/uoo2kCQ4lcJi2zLcc473YcsOatBI0d5rzm3rtuVQlqycVKVWUkxACAVwIOVNNSShfieEQBYbcpyKIOLLJebxBps17fryOR9H00AwkhhKBa3Otul/qAakaIfd+nWWvNq6Nl3Y9mYOq1VgBMKS3GVcqTe8vJcKJDR1mQbp6ymbmjORJLNau1GqBXc6C+Hx0pVQ2EcyoIbupEom6l6lK6IN0+VWEGMwcGQANzRwBy1BY/SQREAKbu2uxkoetKUXclZpHYlvol1902DaMExJaVqGq1VkRycnICMPPqag4FQJ34qoLvqhUc1M3wMF3mjGiEjsDM6o7Qurwkz2XiOWo3DIs018bEmlCc8iSAi9P7XRdysVLKOI77DPOcU9WhX9ysMjuMijlI7Gu1nEspRSS6QVVl5qvdk6dSb6/DRdrkGBLeaEJv0ZFARNyyKP2pRJbr/Re/weJap4EhfHXy7atS27XT8ofO7LWfXO0KPcsGmy8SqXVNtPo7bNZJbKXz4Def5HB+RHYVfdlO37ylpBwEOVOerDIqg1dAcyZAgggahLhDVIjgrq7FHbzilczYYDfO7tDzrs2oiHBIT8nCPM9zXHREiOQAjgiqlQVZWVWJYJqTqw1DV9T6IZi5GZY6ubtqDZFDASd07wGdyIiNSBrfu8rmoWuZUUQQ4Wa/n7tPNiOikXlERAcnJ0iQtCh3jImS5mKlj71EDp0owVRqCMFZ0MmpAkA/DkCoWs0xm2vRpIbkzZapXoihaHXXZkAlNkQkVoc286rq1VzVcjEgQPcKxMgOZKqaKhMJGZkpBem5izHObtM+i4AbIQhRBBBEIIwIAVzcwA1VzdxX0tVaGQUMrTqjqGrNGpu3wd2rO1gxdVByEn3oXohrByM7R6AOIwUYOKFbUIkWHCsxOKvuo4Obu7mquZqbghkQR/B2UYm6VGUiciQHOdwtSI7c+mHbJ+ChYOQq8RXhySjmNW4p3y1ucYtb3OInD/RXe4z9uM8rYIAECFr8/Hy7nj/frjeuH989yXfuSAWZ9hurZVwMx+PCCEMOGAx9LGqG25zQzMGY0EKHd88WgY/H2NX8xU+99ZLK4t4Mw72Xdrj79IsfpP3FtNuU9WaIy48++MGDh7qbHm0ut8v+zt/+r/4uHt3JiXImA/iDP/7DzcXlvbMXfuqNdz7/7Ltz/fj1l3/27/zKrzG90A+vlboUSNvtuuuCutZai+m9+y9McyXpum4xp1S9Ium7f/kDS1Z29RvffOvzzx//89/9bWL9mZ//qXE5dAPlhFZD1VkCjONi6EYEJIRaoVa1Q9gEIFPOsNmX5SIwwDwrAC5Wq9/8r/+bEMJ2/3C1PF6vd59+9hk6uSoydWG4dzKsxljSNO32qvXjTz9Osw+L5cldEpHtdnv+5e74+Oxotaq1uqGBNi50yLSgECOuVqfHp2eMxIyAFgiJseZUanr4+Wdqdb3ZnV+ud5v1J589YPbL9bZCJaK+73/1nZ/51f/sb3bd6Mbg7EjgdJ2Vr6CqysyIyIKqpdbqWjeby1rmrgshhN1+c2C/pkjdarlIefP44acX5w9c09HxqWlp8YMEBuAAhqSABNCBKSIDCIA4IYABAqI7FPdARJE7N2SOXRz64TjDtJnXxebHjy4u0oYzk0oMowMTEbKZa64zub/7l9/7f/7iHtwnyAAAIABJREFUOxXCT//sf/LW5dwtTt9881txGC8vNi0vMRiHvluM4ziOIYT/4X/8n9brzRcPHj388nxO+lMpx37hin6IJ7kxCOeALG3k6tAHgEgoiLkZNQGMGJg7Juv7cZqm0LXkyBCjMGOI7NZKzO0pMnaVWflDWxN+lPHy5sMOnQQ/Ot7TVNtXs3pVzQeIfP1UbfHc1s3MDATUBheBna5VRCZyQkECJiFER/QuuAtAcBak4IbgASyClZzAEKqaAgIjBIQDQ8ZnjrO5Kw9svOVzgtda55Tm/e7/+J1/BrWWtBNid99sNshyudldbtZd173yyivD0B0fH6+Ol6vV6utff/Xo6GTshxBC3/eAFgJ3Xay1hhDNsRQdhoWpay1NMyciVW1JMIg4TRMAlFKa1VNEiDBxRUTmCADzPJeS0RATBiYX3Oc0rMa//qu/DACK8MkXn1uCWqs6Xl5u5jnt9jMitpFCRHdTIuq6wOghBKjGzCHwc8/dCV0cx5GjhBC6PhBR13UtzjQQE+NAsVlPzQzssH/RYkiZuWh192wzJKimqQrHcbtJMaIpuTE4aXVgNgPCINzFMCAyAjNzyhMBDEG646O7J8eroW8ZMLvdztEQnYVKKe5qVnsOI+2aq3a1pFoLIopYnqdoYlUFiD0geQhCBHz6amPUwo1sCxEjcNcNANQa25mDSCCibAWAQgiqru6I7A4SgtmN3kd6MkSqyk/SYluByu264Ba3uMUtbvETyvfoP0T2fuyiPoO5ZIpEjx5+aQpEPs3r5dh0mQqeFJWM0bo6x9ihghfTQAQuIYxaYuy6BAVtgppC0F4woInzMqQcRth7qQ5d2JcUYqDOlWrN6tXA9fj4mGjcb2LFsxBPapICcRxHiX+JISt0gIvYr/bbkcPZavnmPq9ATsbxqAvkYaFWLM8sEIgoLEfBWhxB+sjVCgtEjFhJU9ntLpmBCZnxaDka2vZie/fuaVU+GNJIgFArbPYw9gAAac4AwEHcoDhQCNOkIbAIO8F+UuHOHMbx7PGXFyIx9oOWWr0C4zTvcu2KqhkAIRoyI1J2yON4DI7znGtNtVZE3O/3XdeBs3kFOFARIgmBkSR20qxSCFQUXJWcJAwcBiFHCuYs3TjNNUZBNpEYQu9O0o2xG815HBcGAsBXIlSTkKyU0iQjIay1VsmqZaxWYwegzLJcHBNRa4uuhba7mUncKGUVlqYWthU+AZqpeQZTRCVGYgJ3BwOocGght66PZqhWyRDA3AnMCdEdzEgVhTqoqRaDSlFGNTRHIAYwADfP5nh8fPLlBx9Kd9SmsHLOfd/nWvu+d9XrOP5Wih1C2Bdbrk4vt3n69KE6uOGcCpK0DrqrBgIgaKZIMastnwNuhKy0Qaw2lxUjy2HOiq8otFkbemvOxydhJ3bjljT4SubK4S/Mvkr5nunuO3z7lcG/G10HrcZNzRTQWv4Kol0dCRIhkQAYobg72GEW8VoyuSkz4tUXAKhzcqhORWtXHQCxOgMKdIQ1ugtKEHYDZwN8qnnPodWAuMPVtaJupofXRFX3u0sC2G0uuihgWr2mlOZ570i1lpznYqUbu2pVtayOTpxsXK36Pg6LnhBjRwAUgkgglsBMDofuREQHCO5OjdUTqLm7GygyubuBO4KBV9NSS2JAhD4GRK8ZlDkQI3muWtyRhYUoRFAjEiKppPuczGCX5jmlpBURi6magqu7gYJ6JQKuZRUjEgGqBEYyCYhsLBpjR4xdD4giBG3+s8xWoAoxMbk7V0cDQC+lKGB1AwCy9u60O9lrqYE8cgRAkRBjR4QICABmLaSJAMkMj8eoqpYo5Vpr7djNsqY8RlLT1oOonmut7jr2IaRJyCUY26y1IiK7jEKCoADswOroLoyMlHRgCOiBMDhGoOCHzonxkNSLbCAG4o6K6O6EYuiOThzcwEjs6q65In7Xgh8+02N5S/lucYtb3OIW/xEKff9fJD4AYEAJCKab7SWSC/nx2YJtQkwhxLFbcYW5ZE3gQdblApm6fnSVtCti/unH5yzWSY9Opnl7+XDCtN9pQClpHbqFiBvskMmxOnrKE0Aoc37jtbdltAdffr5YdXfuvhzGV/rjo8XxWc0RwE7OXlksVoHC+x99cO/e0YvHb9174bnYP2e8RFlg6CdNFiJT6IcuBEZzRzD3apr3+1rrZnvB7FrTopMhxmGM68v9oh8BvCZCDEEW64fZMc6zoygAaEXkuJvmzeV5jH01ZZJxuchzMaur5cIB1ustMw9DXCw4ZS4KCixxQYSpXBKYWa01C5OIuCGyhNC5+8np8biqOefHj75sKsRisUDElKa+Hw51zIc1zEHRIcI5lzZohG4i1HQnCZzmfVFjwKIIFEIXNvkSq6fNjOjLpSv4fi7qTMRTMbxxbbRMT3d3ddNqZlXIzKwaADtxFxZaMxK1Nm7TiojCMRcLfRgWp/3mUlhD6LQ6ESO4u5KBGgA4HgI6GJqn00kP9k6f5z0AkANwODgnEZk5a5lTnneTCGsxqFgqBASSABTYBaG4V4fqgJfr8xilaHn86MG9F16JQ1BVU3R39UPif6MTapby1I9H6rBYHr/86uttBK0Ncz3NTMABAY0pXv0M3VvihLuhASAQACE6s3CrLiNBBL+iVUgGAIaA5EjUxjLdD2QMfnRSy83IymdlvRv88GYWy7N87yr1F9GbwIjk4GRmBODObd18fb6m0Hy8V/3y0t7uRioPoSvuTRZe0MDYI3Udi5Cpu3JWTuo568Z8QFV2E/NOARHW1q6uljTj1iJkr871yQveascDDX2MHUVGdRSSoYunp8dTyl88fLTbbVD4hReeQ/RxHO8/fz/lslodCUXpelADZEJXVSwHSgzkcGiAwNZ43u6g9rVdGNdm3dYjYlZTSnumlhnjbmk/1VwQ0WrtuvDo4YVWR+RpM4cQTPHB549CJ6Vm4bhadONiaLlH128ZCwZCRJRAADAgMrMjDMMAaP0wAJqIoJC7Cx5aMZoCT9yrNYel11pdD7s0MUZgDMjMHGK8rlIk6vvY9f145+xEax768PXXXwYAEa817/drMFZ1rQAAVj5292ma2qtxVQ3f2t4thMCMaCaoSDgug8VTRGSKIl2tNXJoWwYhBFVlwRCCu4kIIsbxOSJikqvbkNo7jnH5RGxG8ZYrBQbuhtG5fU6IoyEFcDV80iDSCF97XZ8xUd9Svlvc4ha3uMV/VGTvx33YU3BgQgQsqpmjz9P5/Rfv9thTvag5rbfTXJ2ClKIPHjzyMJ2eHfX9sN/ifr01lY8+fFCSrxbhzukJcv44feB1CHAcQlgen2VGxQ3JtoCv1w+waEjhON6plb726pv3XnphPedHFwno9N7Lb+Nx38mKaexj2O4u1xcff/Duv/u//+wP/t7f+ztvvPX1YXU0ru6xdigjMZgOHAdEN8/C5K55To64Xp/P85zTfHn5mEDB8jBKP0Dou24Yh/5YVXWOqq4EwhhiB1Wr6sV84eiI9OjhRcBZuqjVQ9eflTtE5GYCwATTtIssiIA07He5mm5SGsfRLNdau551Lpv9xSihaAWl0DgCwcnJETBcXFx8+OGHACAS+240q3PaV7NxWD4hA44OeqAHREAIBkUtayU3RIyVVS1X91KruTkT+DzVdd5ud+sQ5P59RMR5qnPOhDEEA1eDp+SglpPZpKvDEhmQiISjg4G3STxBRg6RiISHUlItpupuhExDvzAPCBW8mlUHRCdABTAAc5OrJT4KgAEDmsiAps24qtXTlCbLJfvybCglzfvJ3WquwYe+G0NYKCBLZChsM4Cb5YyquZaSMFDfx2bYA/RSM0JQbZVvgOYUmBnVIY5Htdazu/3R2T11MMBSateN19qdmYFrPXjGuB3eNcu6Xnq2dCVECtIJI1MI0rVAC2ZshByZ2f1QLE7kaI6tYMz8RvTlM2Gbz1C+9rUpis+wxK9GvDytCtoV93MABDTTazdpW9+bql83Frh7kzpbus7NocH20rgTInpFRyMyqJk0gZVYzjkHhhrr2sl7BGQB5IjBiZ8ph2j65oFGH5gPmhohNDFYtdScYx+Xq3HsB0QkDv242M7zercWiV97/dWTo+PYhePj42ohSCi5EHCtGdSIsflPEcCBwAgcakF3JGKARvlyc3gCgKpNZWrBLaplmqZmXFwX2+/3JecWkuzupiXnXFK+c3KqpuvNJVZyh82X26Ojo6zbGHskD0Ps+7HvBwA4OjpqDswYhZncPYqY1V5iUzgBoNYKANUKALReh1YU4e5WoNbqUK6DTF1dAscQoBWGKIqQcGDkJmWaWSDjwDHA88+d9R0x4yuv3AGwqtvNZipFc7Jpn3Ouqm753XZ1iYg7xhjbMGe7CIexax7mEAMzj2NvfB8Ru26MoTeDLg7NLRxj146cma6bNqYK10WX1zJ4uzwBDs0fgATEDsAymhkQmRoAGGA1NDCRwAB2uB9v5NOCXdeUOIDhLeW7xS1ucYtb3OKvDIQIUKDuPvn8PYX9Nm/vxeN5l9g4ymJg8JydkbGNlHSuOO9TnjEwxximlDoxoUUMK/CNWakloWRhPt8FG0AhSUgocBQ5pzoQ5elijKfmuN1L0j5bcZCC3smCYohCZqrqbnx8MsYhVUv7yY1hcYyhF0e43NQuSjWIHQp2jODOQJUcOAZMqc3nzNOOhViw1rLdZuK+KIzdglHMaxcjgbCbl+KYiCuyE4nZDJTZuR86YJyn7WKxGhc9M+a0EzLVibFDgCgYKHbLYU51nnPoxaGoJWYy8CBdJEZTVRciIEHUEELOeRgGAFMrsRNmWCy6WpN7GxtDB21rIESvdkiLJ0ZVaJKFu7dFuxkgkBsU1ZwrAMfYw0FTcWRuwzOmfljxH0i+XnEDdPeDQQzAW5kCEiMbuaGXUrB6LepeLbC6kWGQGPuRsHCMWLXk5FbNM4ALATi2pemNQNk27Afg5NW9FTYQI4IwotBisVTPxND3XU6JWaCCu++nBIGrmzMSEKKaV1U7Wq3W610uOwebph0FajGMQfqUUtN4aq1MSMSuBiEQM5PVOQOimeGNrJR2hE+KyB0RoUkW16SIiEqprUQbCAGopcMAoLq1YoErE6OZORFdcaiWVnNIrGla102+99Wa9WfI0ldVwWcecPMsDktkgCueRTfG/66q2psGxdzqKPDQSHi4CK4rK+AJ1+U5SHRGckEdbGbLy7qB0oHlVdo4e/HOEArFRK6N+T9hoYfnhRvJMQatrA9F4p07p2maRKTWbBaIIIQoMUzT1GgJMo3jkoRZQoyxplgLuPeAJByLJSbKefZD6gwwC6EAtiiYuXVauCNdUfLWSdIOL6UDCw0hDFoohKnWUgqY11JySmYKVcks7WYAPVottNR5t+2DFF33d4PmSiLs2gu5O9TcCjLIgEncncnID97dlqMTQqeqEYO7a3WrCCqHykoUr9U5mQG18koDrYimtdYYo3urpGciCRzap0EX3F1LXvedxlBKSYRzSlMXq1vVokzOlAMDge29tu1BEixFHa0p80iu7upeVEmEAUy1GkzuAK4Cym0eMyq4OypSdWBnAVFXcnL3GA9CbrsjmlAJQK1SAsDBEcAcHRFLm1EEbl5cEUFSZi6lPLWXQYcPK3raEY1wG99yi1vc4ha3+MmH/f8U926ofGDgFGGXLn/xV37+Pz09e/utnx4h/vb//o//6F/9AZCMR6OZE5oQBFjkbaqaunDULReAdnGRYwzk/bS3XNNyJSyxaMl1Onnx5+MRPXjvDz/4179fLfXKJ8MJFR2Wg5lk33lO48nz//lf/2sQsFqaqrNk0hIwvvji8/LC8bvfP19vP9lsLy4utrCpm5SL13vPvdr1Z9VSyZM7qaaqRYjnOTEKIjDzYnFy9/4dQmWxUuYQMQ5njx4//PiTz46XYbf/vOb02mtv3jt9fn05ffDxh3NdE9d+7Em6D97/lHz3ytdee+Otb6rRez94f7ebmHG33SzHvgsCrt/4xrcWq3y52U1Tev/h+Xe+8xddT69//WUR7SPfvXtm+bCF74Dk2PfRsxMhnfA777zTQlNUy36/+fDD777x5jdWyxMAAgImBoeWuIiI3KiRMADXNBsQE7mbluruoNYyN03bwt3AyUG1cTxzU9Vi3SDgAGCH4rYWmYruLVrPDYCcbnAOBHcnRCckJvGmC1UiUq1AyMyE1nWdCzKZKamBILIgorckmCYFtAXf9cX24ItHOZdpSmnW/X7abvYAtFisNF6OQ6hlHkO3XCw1M0Lc72vJOWsBUiIScgIjhznvnn/hNFW+d+/0zbdeTzW4aylWstZqgZgFm9CnqqUUBjQDFJau7ygUrU3wueZX9CQK0Et1ugIiutp1LryIuAdAZw4EzhxC6Fha5xtxEEJjZrp2oT25VREIrkXWr3bl6ZXQepPI/XvK+n74J4LZtSRy/YtYCI2aOInozNy+thnO6zSXw5wVQKMQ17V+7dTnEKximefLi/nRxx/A5vHyYloNx6Gjddr74rm1ns3xNI/HhAtjeiIatleusf22Q9F+owMYOjoRPXz48Gi5fP3118cYmEBVc85MYRxjCMEMUtq3tj0z28YI1JdcycnQEDHNZgEJYslzrSmllHOtxVMq7n5++XHOuXW1A8B+v22ycMqziKiWlijTdR2ADaHv+z4wjp3EGBsPXC5HItpuNnq2XK8vf/9f/h4A/Nqv/dq3v/1ttfTyyy/PU9MPzR3meW6sKOfc6k9qKeBaSiGMbWOiVpUQcq5Eoqp9NxIyE1PomDmG3t3jkGutIQQRqbnxH00pMWJKqaY8bXfTNOWcSykppcATAJBISsnMAH0chEk++vD7fTcyh75bHR8NIfSE0o9320dT349zTn3ftwPr4tBCYsyMgohI25yakFWVKbqDGoiEUlrsigBXZhIhVG9XlJV6YLz4VLpmEzYB2ljlgbZFGWqtTee8kqDVzYI00/WT1sebxuYbP7xV+W5xi1vc4hY/YfTOoNYqQqoaAqeUQgiARkiqDqAtea8UFeEfc6EIDlDq1El6fPHF6vjYhtivepg9Dj0GqeZGbGDgzp1I6utcmJkdegm7eRsDu0LJEE8WBlnNqpm7kWiOL1XfZ11hHQYIVeeg0CF10dfzGkIquE8whZGQad5MgsdWEwcR1MiGasdHfQhgnnf7fRy6krViTfMuxojufQ+1zqozOWgtYC6dFHIK4k59t0AygDqMy6qzajQnh7KeLhZHo+KaZBX6MLhuNt+TgFUN+jM2r9Mlh8xQIhkKry+/FBHNqmW3W+/j2QrNte7RFjXtrZaUplwmZJ7T/qQfCdxBRci8mgk5drGfpxlIcp4ldqsVbrdrVR3Gfpot5z2xqeUgvWqha3UIjAW8KnOTCtXN3KqDsyCje1UEM1WvygAMqOZghuBDDO5u5ZBB4mpPCMcTmg9ODujEYF4RGK5GntQqMaiqu5biAK6upAqoRFDVRKSWRChZJ+ZgmoUjWDEFJFBFkd5qI492pUximrMWRwjTfrfbJqLgFlLKwhWjTqmeLgZNM8MCGc2seKpIHLC6EYGge4XqNkQ3z4BRLREBthFB7NtCFgGbsGNmVCkQqzMSgjd3oxPJTbvmTXLWDrWJRWbWtOLDeFVrLDBAbJQahSP47OAgeLDIokYARyAiYHIEx1biYA6EeDPW5Vnh7kdlt1x/e33AB73oaR8mXE09XfsnAYCIr5/KzFqFXYOqOnmTvMy0LdH9wO2fBLe0lbfEAHbgwLVWL6WUNOOs5sh0RQ65zQ023tgOsr1i5kZAAIfzJxRhCCEQ1FqrSJynvFyuUFUIa5lj6NXBzQmFOYgBU0BgMzCDWgoiiYip1lpFpJRM4C0JyQxqVVXPORPJPM+11kaNcs6ltMoTr1pqrQDWut2JKARGy5qtG0dhYPIgHgOMQ6xe4kCbza5fcKpbd+doTnk5nLjxcnmcUkJUrT700tI1mdsfAIBrcYQAzghQiwNIzU7AYM4obkZN9wIHA9MUQsdkoRciBFAJ4LVUrULm7ojqVrQm8OpWNE2Wc4KZmS1nImQE1epkgRHB1QqRmNUYxhCCcKQ4HNJTmcclE8lB7A2BgdomEyICUOxADQLXpl+6ASF41YDtXtBAiOBeS4vlcYRA/NTHzEH6hsOw4lN/B6bKRODORACGYEHomuzRU59YDk/SXJ7glvLd4ha3uMUtfqLgbiJtGVpV/dPPPn7llZcJOeXUxWgO7jrPZRiGtiT98fik1l4KwPlyFd/46V/MY/yTf/OHHfje1i++dgcwzIWIYs673fZiWVbrzZ6kpA5y5wb5ZHUEIIvF3RBWKHR02jPLertZ7z/ZsA9hWe007Y617mlWr1PCGbwo+b/449+Z8OS1b/zyC6++pCW8/4OPLrZ/drIcX7h3V6BMm/OSzqfd49/8W//t29/42WHxYirD5S6b8yeffKQffbfX1+7fv0dMiD2yu9X1xaVIGfoxkADo+eVjwCQROyNAq7stAnzt9ZdLefh//t4/Wizhe9/749Pje6j0ycefqGVmAmeA/vHDDYQCVo6PVizDO996u5T653/+p3/8R79vdX7nW29r1Zw2MR7/tZ/7JUDmo1UXtevku9/7888+SmcnJ4s335imxBX2sAkkq3FhZqGPQUYAqDqN4/hPf/ufPHj46dHR8s0330Kq/cAIyNwGYADRsYkjBABqWsGd0IiR0NCQ0AkdAQWRGcEpCLdaLjNws9YKwG5ITNDyG/EgOmHzefohVaVJflCvBEC/DgIhBjNHMDcjcnNDAEIMJEihk4jWgSNBJHTTK1nHlZnVq7sTgbuyBHBACKZrN66ZayZHrFUccM60eWSrHu6uYheBTN2cmEDUsRpW9CJYewnEQEA6z3EYKDhSyXmLtJKAuSg43kj2o2vyjAfmQ0DtFXBEbN5XaOXm4DfSMfGGpbPxJX+GfSEcTIKHXMGW/ehXNeiAjod2OgCwRvzadN2PvjmfiuU8TNO12ApwuFGp545I8FSe57VySO5krn7w1AGAghM2URfsZgQo0nWu6CHWBREBn2STHhbZLf7kYkO2EJQ4HPV3X/TTs/7Vb43jKbCBVcWV7LpqfQfSjISzalNsVN3dKpg4qFmttdRaa1XG5otlwBgWbvXk5E4fZLtZE4lIePzluQEC8HJxRMwXF5uh75F8u94Z959/8qlWn/b7vutLyTnNYDWXBADznLUYSXDHECJTbZdCjGGxGJpuxswsJCIiEgJf/zACAiKLmBlS00B9tVwBQf7iU91NU8kJiQg1SBHeVcRkXEtKCmpXsaixSVkSEQiv7RjRCAGQWgaJuqlZdbdSMpHvdtsQxMA3l7NqKXl7/Ubc3Jto2jsxBWJhjks5Xh0hIlMXQkTEFvhpbhLFrZKIhCAcWXrEiCgIVLk/aK3caPyVzOvto4eQ+bq/xB06zQDg4FcBQeAI7u1j5Ep5a2GcgIY3yyef2tR4mu+1xxu2X4SOV+UL10boq88ruPE0eEv5bnGLW9ziFj/JUDWz2vf91ay8fuc7f/HOO+90UdQKAhOFYRjMDPHHNnl2LAjz+cO/vHvn6O7Z1/LYPz7/Z2Rb493qNNTCPR6liXKaU56jlt1+JvaSK5gNYzw9Xez3EzMC4DgcD8MgEnPFi/0n1D3GsFR0h6Fkja6lpZ0rZ9P1wwc7u1gc39e0L7vFg/cutvmBrk4WTuibi/P3mfLYLb/5rV/pVqt+sQzz8osHD4F5s/uy+kPDEoK5q3q+MipeuofdDvvFUoT2l+csRoFLdUQniII2BiowbtZlt9E+9I8/e0xOm80EMBXdumtOahV3pXzj7W+WnObsL738tVxU1d79wff7js7OFowwjB3A5d/4G39TnSbev/zCfQc9f3hec1rGIe+TIADklDJysEHUPKg4S011XC5Vy/vvv/f9d7/7yisv/vwv/GytM6LXkmNY1Hql4RxC1qm1AwA0nkFo6m5NhiFAYmhWQmZyZ2q2qqs9ccJDbTigO1yt2NyebMI3V2frkvODTARPiJ8zHLQFcCZoZk8mYpEYY4dYS64ESGBArUYbyJEckSKAgaujMYIDMbg7mhF4REZTR8bAME3TTEAGoD0bQnEmMHagTIJE6uYd0SBkxU2BBZCSVUXMDslhKFaI2Q4JNYyIjERXqppfR1n6FcfzJxEmcFhMX1XzEV6zL7zixk+UB2phLYwOCHQoib8Ok7iai8ODUnKDP1793h8auflMLOdBzftKcIu749MPfoY0tlpHxGbObHbKZ7ravXmG4Wqk0wG9hXmCArh5dUdAAzRv547WB/SKTBG6CMs7joB336DVvQq5lqTaFbWasapGBAJ3PRQb3jwwP1xzbmZ2SPVwdw+xRzAHFuli6IUYgRvf6mO/HBb7NOc5uWqMEckVpsvLB9M+7fd7Asxl1pzUSiNIpZRqQCRMQSScnJwwc9d1fd+P4zgMQ9d1Itx1XfNttqgSYiCiQKftmEspDmag7k5dV2tWH1BWllHiCYCpD2q9mkqtZFa0wFUiaeT4pO39wKkQAGROh4uxRYK6eess9xnAJEyAXnTOdZ/SPF0mVc1aG2kmImoZsURdiF3XcdcJUgjcjh/xNMaembvYkzAAhBAUjEVYmJABxBxN0R0pXAeiPLnkmjTdtjNa6d3Bku2OOrYB0cMWIRoeSiBbAeUhsbbdBQxtZs8OVZRPy3TPZErzdXelX/E5t6eZ4c1/zg7bFNff0+0s3y1ucYtb3OInDCEwokzTbhi6lOdXX335n//u7/zpn/2bf/D3/4GDAmAus3BsjrWvboX++0EKwLbo8d7Zan2+3ax3VmwcZFum7e6C8ejtb7xtGtbrz8/POUynv/TL3+77/v33vnjvB+9PcyHibuyXY6+K8zQ9/vILdWbGxWr5J3/wu0O/+sF7Hz/68sEy9ien9xdyj2neTBeed30Y3SJk++KjTzo4+8Wf+VZ38tPvfu8v/+1f/JHwrqSisTiXAAAgAElEQVQv87x9/oXX3/m55YNHj6dPv0S6u5trjPT48YPLzfePT/5F9+jrpaRpmmq1ID14RzSenjxP+ejTT87/5e//Qa319Ox4GCKgvfvdj198/s233vj2arX623/r79Zi43AsvKi5/Mm//lfb7SdzfkRUh2H49V//dcfl6vjk+OT+nAApDov4C7/wS4tlH4MPA9c0g8s8eej7UQbow8lyFYde/ks2q9N+u734shf88IvP0MrJ6qjvhENkGdq6Lc1bYnjjjbfu3T999OiLf/g//8O//9/996aC0N+7O1wtkNCqmVcJh9xLAGtvrSHgdWzdFQ/A621xYnA7yEp4+A8I3Z50Gx+MnYcASXJ3cgB/kuAPBg5G4HiQi9Td0dEUCMgdwVkwCgXgMCyWJSJgAa3ujshalEhKVkAzL6oaRNywMgRiw9j3I7Lloixq4Nv9tN9BddhdVoNKg4Seq9Vi2R0ZLYhFgsiUUq2pLI/g7W+9ibx84dWXlsvBqCOCNGeinq5UuJu06KsV5z/0Pnj6xmlnzlcxJgpPe0Hp2lfZXupWbICMyN5kE+JDDfpVlolfpQ3eZH3PHNVNuybRD7mR8YedyNUJwtUgJmHr5Wtrej2EslxfMGZmVp2evOPuhkaHNsKrhXjLSASAiapjRUtjximpIHkh0shAaGbKapjdCiExXvk3kYCvY2MQDnmn1xToGvM8I8C7776LbnJ1Re92u1QqEb322mvbaf/uu9+/vLwc+9h1nVJ1x+W4unP2IiIu+iEEJgYRbk2MJEGkj6Enopt9bjeo9WFk8dpPawqmVqy4O5LXWlt3RRsui9IN3WhL7WN86/U3kPz5e/ePl6sQcBxHZvamapbq7qWURjynfUkpTSnlnGutsJ8b2TavoNXB0M1BmRHJFosB0VmwG7rFYjx+6U6T4xvZa4IkMyPy1R/Q3bHFnhAVXQbpEFkktkYMEjZTu7ocwBmBWAiAJExwI9/1mo6ZVUBG9NayebiuEEyk3Q92Ve4Ch9nMm7sVV9enXX8SPRuP1Fje01fzf/CWBMcnhs5nNzvwlvLd4ha3uMUtfrLQ0iausr9jLvvf+PXf+F//t//ln/zTf/wbv/FfMCMimx5mdX7c1AdPAJ3VvPO6mzbrDRMRzfPshlEG4WWUvpi7zqWcAy3iIpgzx0XXn1HYG0iMkPKeyWKkzcZLKRBinQG3WvKmph1wKdzL6jR0Me3Pp7ruhlUcVpjobDz1aTvb/Or9xVS7+3eW7/67x+vzzwiLqSNB6NhZDAm8AuZU9u5T7ILxR/uiRFRgmnLmOpwcvVDzdLnOvnxunreX558jch8xT6hW6vThdCk9v7W93D/33As5Y5AV2AA9lYocl0ejn19+Xrfb+889V30BFIi7fojVEKtzN96593yaL6qmxdGxKUrklCsxxBD6KKVoH0czY6fN4/NiGd1YIASXqOEq1wRARMI4Dqvl0XrzaLVardfreZ5TykwsEkvRFshJhATiht54lhM4qBsCOvoNRsfXip4pWHMSErqTAVqzBR7aqNuOvgECALkrQFv50s01FjqYKzUr19Wy77qnDpBQmYAJgVkAxGoyqwRVraCDg6mauzPJYeceiQgcCPGJS00kVi0sjAhzzlZjqTnPLIDcx8BhttldzZ3REZWJhLG6udl6A4GBIotAiGwoSN4NsWQD56dVr2s56+oMr0/2icuRnxbZ1G8C3EHN7NoIeUh2cbgp4bUKu/bK41XHgyM4sZs1M9+PvAFvCH0/KqXzCSEEuIqgfFYqdLsW09pxtCchpCbY4hXVvyZ1TcfjdiXcKHg4yHJXtQdgraDRANGFLCD3TNQkLOdWgoCI1T1fxYQy3BhZdLoSSA/Vf9cvOCKScJSwm2ayOnSh5tICG7uum9IW0E+OVpfn52bVjOZZp1xOT86CdGNcqNVhWMQoIXDshJm7OKAEBA4hAlAI9EOHJFVVVWutV7Ei4O7qGwQgJ/PKSMxCXhhcc+2wGKvpdNyDMC2oLLkCaYfIyIrFwZIlULNa3I1qpVrIcvCKWJl0Z5tmdgWt175ZABtiZ9VlGYoqAgsshGLVQM15GkMIgYIIhysrpjDSgfLZoWODAlMQM6gEbtTyM82NQjBQN0RqKp4gMtQ9IsKNcJR2MOTgaAgMYGDUZDt3N9YnN8LT2UKITSImeNIvc6P/40mNntEPs5/Q09e541c44eHKvf5/ny2evaV8t7jFLW5xi58otEVeCKHUmQi60AHYb/7mb/7Wb/3Wgwefv/D8y4RMwimlGOOP++RMABC++Oyj3e7xFxfvfVFhs74gW6/G4/tHz7uv1l/uKRBzCSGVab7z/B2r/XYTP5F1KWm92R0dCUJRpUBBa9ZCgVEgPje+TIPvznYPnjvhcPziGz+16hYPPnn3fPslcelDbyqiJJ5j3H340e/t05uX6w8ePfreENWUNpvy0UcfvPvedzY57ueAnGMUpmlYMqV+2f8c5IGE8vbx5uIicv/y3ZemamcnzzN0vure/vpbzLjdrteb876Pb716ulj2Q1+IdH35mUJ3585qtVxphdfeeC10ZbP/FD9V83q+3jrSuIhIoWQIzm6EHMfF8cnpKk2XQXBzuQ9xqBVKdbUcApLj0eKoFoNugOdrmh4n0UBFgtc6q2qphvD/sveuPZJl2XXYfpxz7iMi8lGVWVXdXdPTMz1DNmf4MEckZYqgJNKgaEmEMf5iAdYvIED/AAv+5P9hGDZgwIAsCDYNQ4JtmRJNUTQfGg5nqJnuefS7q+uRz4j7OOfsvf3h3IiMzMrq7hHHX4zYSHRnZkVkPO65cfc6a+21ggtt3biU8tHRUajwcnlyfHycknRd5x0ROULMUqbgHKKNUgKvHIqKJVBDNMdsJAgEbIhoyOt99BKiXRKQS6obFjsR3SAKRDOcghMm4d8kYwSwtT6NAGwSoa1dR0AZSxOGgugJwbnAMAo4MyIkyrTBjUQoUQtmQDLHaEw+0Zr2mfSWRMSOVVVt5ow0V0kjmCNyaFzXVaLknDkQR1okppZhtg937hxkbELlnKM+pb7vq6q+wW8X6WCBH1tNf+kasfTNeoWkoIii9TrkU8hlngqRABTRNpDvecLqOpV0xSzpWmhLz0Wrw824CNgy83whOHw+qc/MoDTrV1ygbZmmbh/JCbWuQxps+6AQ0aRxne4AYEZZUYxMSTNIUsgxXTaxGfMwpDhalROpECN6cACUb4O1JQ5kG4AhIpGzfOXIH2PsV0tVraomxaHvVxeXS+fcF77wedU8a9sQXLawWOw1oa3rGhHbtiYCQPMuWDEKAQdAzjcAlPNqW8S7cShd83vI7IrVpJkpRjQlIjR1zjlWpehwVExtGJzFGvWN1+4y0d2ZBj0HVUoDZLScNQvEqKqoyqo2BZ8LU1anxsYH/mrTwZAmRn6igmftwgzIhbZtfaiq0BAREjE7dExESA4AfAgAtIb1ZFQC1MVqEVI1IDBBUSRkAvKKlm3Sa4MhQgKT2hgM1iN8BfmXnREDYCyzemvi2gwn7hfWk8VT0kKJ31hvK2zm7nCDJG3z32sbkVvMHppbQ8SJT94cpnJils2pDU9eUkk3pw/tIN+udrWrXe3q/3+QzzkSTc45BDMQ0Vz58A/+wX/2h3/4b+7euUdkwVfr7u1H/esAYm9997vvvf393/ujP38inOAkuPHX/sNf/ms/+wurlf/n/+xfD+MlhcdZVtzQT37lJ8bOP/34LUTfzvZFHj1+/GixOFTpZrOFqhJ4NMpRv/bG38DFePfsMBzOsbrzi1/7tf3qzg/e/LePn/0A7PK1116bz1/WXMXxPI4nf/In/8f58pcUP+pWbztOJ086hL3HT896TPce/vRs/qqvZLHnqja99PLdtnlJLu4MYzcuV2ePvv/kKS3apv2pN3yTZn5vHMdX7r10/DcfsNM/+Nf/4sMP3nK49+t/768DHIg4pfbPvvEthWq+d/CF49eRqt986Teamf7Zn/0rH5SIHn38BDktenVuLlDtHdYxpvls7/juQYqXcVyAZaKzONIwxuXyZLHgs9PlYnFw/95dM+hWw92DGcNLy+Vj1L7vLgGgW/UpRRXfzGQ2u0ekb7zxFeL0gx++9TM/80GM8f33P9xb3M05M3sALHZ/qmLoAAjRlNAyqgkDWck4JiTDMq4HE0QDQzIsHj5sUNRXtiZrsDgsrIGZbpF7xYEECmikqdmfQtvAkEAAeZ1uxgiFbXDGHoC9MqBi0X8CmgAhoWOHkFGdQVVVgN4013WtVnmf0ZxXUyDvva9CXAIKxqg2xrQXavFE1LZtB51nZVXQDGomagKrFRwc7nF1gMGLZABQzSmNCPWtHBpNs23XfN6nqOgr0unm1FwZewOcFIBItgEMG2HnGhXdIOL4E2i65zEbXA98vxUHXuNGiG7gvStizgCB1fK61dbtR1rHbZcBM7t6LetghvIaC07eNt9olMwIgRwCWkqSu3iJfQi1U8sojtEcoCn6bAjY2fUqgMqsgOft54yIRbyQc0opDt2yXy2bpvG+CiGcn5//xbe/lXP+zd/8jbat9xaztm3FZggICjmr9xy8zzkiAxH0fS+AKVrOySwCYAjbz+IqgsI5R8TMWrwry2csh2yGDklFg1NGGGF0hFWgTk097T04/uLDu45gHMd+ddmLgHoQTSlJTilFVMs5G5WEPa6ZyTO6QETHsz0icuwDB2bvyCM4BiYMAGyKiLw+2ZGZN+f4ZLCDZAha9MVAzFySDFRBRJI/R6aSd2eKhpO0mxxzCT8wXE/tZhRev/m2AVYlnBMnNMhluM/ADKxAPix7IhuS3ACRocQxIK7zX8C439ygDJROY6Uot5ybePVBhEAbNDjhvfX+0dbHFOxYvl3tale72tWnl01XkwRQti0DgMfNtjiWf6Xppqg/Wt7dzRk63frvjSvWj+yw4pwDA8ZqM+buEADAEfzqr/yd9aNQieEudXZ2dnBwUDKpN77zzwtjAADYgbNTCWMDjt/fX7boe4W+5g8MXg/8ELVi7MVGCjCM+wMgLbrUvB3bd6I67/wggTnO5nWGPuWLgFXQbq4xVsuoqSewyneyirD07QPLe6yfq/xKUhzzd2fzkGFOOg/0sh9/L4Q9gvmqy9kG8SdWdeIfej96+mjmqn2e1dbU49zLnPj9nC7AOV8NSmnAalA1A1Rc+FBbrF0C7jV/eHB3WPVP8vilUF80s9nl0u7Mn626rq181UgaD/cXr59d5mp2tErfF3Nh775LmemOwzuWzlHer11PMMPhLuWjgPu9PIvWWVUtVepZfWoXszsz8LaSTIJVqJeXcd7s5dSpsCj3wyUxm2R2GvMp+jmSB/Tj4Cv3mqaHpA9QeT47iLFrmsZE2GGKUlUtSCIDmsaqlBSAhBRzygxIhJqV2Y1DUmEHHqMGdnkYEQ1MEDTl7L03wInf29haEgPGza49EqNOseyok5jKlEwNQE2ZUIAky0iYyUWzBFTcJQLgjEBEe9MMpIYGZKgmaGqRYCQ0w4ygCEmNAPMwDEhFJZozrhxx8F6SI9zPFsiZgydieQaAqXLEYrnj4dwWnR2G4b168drl6uksiBPv4TjHGdMMPAtwRkY0ocyYWQnBi8HVyYnTOWQ68VhuTXdMTpVrn0/VbJN1jRJtRu8Q0RPWBIRQgzWg+yatYW3kjQC5MiOlJmvNvJ9ziaYebDIuuTlXtg2B4HrMOtL0rG4wVNdwKUxfAEAai+8hok7zmGBkKGYIzpMHVMmgApaJaVIGIjhVUUBSBnMFKqjF4NE0ozqHrOiBhdCAnEIAyIyRyfJIqIGRiYHEoRAiGg8AtaIaRUQGqxEjYgZQBxU7ytIptACtSEJnXpQJc+xC5XTM6i2zWICMomwK5OpGySlXgzoHIUuqQoMOyWkUQ6JMjomzKHqkLIZSByJLzJwhEqFo9o5MJLAzM49IhqbKDlPKbA7NvPc89mhmpkTACojWgGjO3hFhSpaxXzZ1TURgqogeoow9EkMZ0lM1cEqsQMUFyMAZEAqqMsPdMgQLEBhY0BPRencAgYuV53R8vZ+cew1tY7ICAAlkMhtCySCGYGhGFmxuyRjIFB0AIEECAPRUki3K5oUhZgDIzm+uhyWM4RoKQwQQQDCTtaJ76wa4tcUw7Z4UgCabab2rNXzlygKE/Pwiv3lBXP+ar6ePbC6mheq8uuHm513tale72tWubt0lX19jJveF6x7seXsy4cf6oP+eeG/TqoJ9lr8P5+fn+/v7BwcHJSHKe7dFbtAL/vLB7//et9U++NwXgmdf1/vdqBIX3/mLj1SGxdw1syNgjLrXx3v/+H/8x8Nwcnh4+PM/95W+y++8887h/h0X5O7hPiudfHge+9jMPbOXlNt5wytixOD0j/74X0D3r6DXL3zpjgqTHxTcyVl/8eykcoerPi8ODscEmMQzvHz4AANkFDS7vDhdnZ9fnj59+/tvOqJ5czhvFqNckJ/N7xx/9T/4hZ/52t8Qy20TbOwvVh/amGQczi+eoo8/fPedx8/eUzf+b7/7B/PD5WtfOu56/Na33laj9hD3Dg677uTuUcXu6Pjo1f/o1x74OiyXFzb6WXVQhZljvbw4Ier6/pmkJ8NATTtHktlsruBzTE+Xy/39SgjHJA5ZooEnx3WKkSk4xrryTVupxtPT065bXVxc/O//5z8n8r/1979+fPRy8O3Xv/51AE0phoqIaBxHM2T2yle90SblzAyIARFDCCWiTVVzzkjWzmo0MBEgaNtGEaqq8lVA0jVrdINushvs07Uft8IOpmA9tec4qyJudIiOkcySrTNCmBmJAc0sIVBdNYbeJFdVRVpVlSQlQ1Q0ZHDOiWQjV0wjCR1iJnTBiWAgaDyb2ug8hxCS9+z9wcHBfI+ZFyYhJ2NmJFMzRC2Ondcy6+ym8UPRLpa3N4M6oBf3o9dA2tXf2WQcFP60hItjYTvXaXiopVu1jVvqdR/P59/5G49+Yw7tVtOXjX2/0TQcpaqF1zUz0WwGWuL2SDZ3FFE1k6xAWVXFgBDKbJuZ5aRkICKSCcjUsqklta6zy8vLlJdnZ2cp187NMwA7yxnMHCITkdEkkd1CswjXrTq2X7VjX1XVT/zEG4t5e35+cnZ+knNG4JgzGRiIJEsp9h2oREAhnYNMYXqOiAAdsYoSomNP7AEVDUpExzgaAJgAK+WUTBJoFDaxhCoUyIFU3hXZfOUIUB1658gHdsSIgCZEQHhIJUpO1bKozswMoYqSiTgmiWL9mA1dzmpAhSBH4A2V2nOzPu4TuivrsPCum98UnWch1gzh2l0AnHPbjHTRym5W45XgcQ0dyzk7melM9rNAL3B1fpEt0K1HbQpmMHzuxvYpW6PbmxovIMM/zWlpx/Ltale72tWuPhP0UgBX+tViinadphOABOB/5KsJfgoS+yvhvWknlT4R703/ur+/LyJFsFSChgFgHGNd17ffOwO4Wb9CcjS7T2pPjKuGFzGfZ6kZw/7eTDXnvE/im8DvPjt3nFN/ifN6fz53pKjYhKbyATIhsoihIoEnBI9UkauCq2v8wVvfi8vh5aN7bduimYBT4zHhmMDUJ3FAFC1aJTn1s2afvPfYkkG/PJlVFWO8PPs4EEl/sgQM+/dqdI8/PvlpqIJvs3VjOtmbYRpOFJNY7vozGzODiSZNw7OPadBHD17rEsBl/33vFzGdnF9+3DYv1c1KrZnbvSE55jjyaVjMwHLKSyNNI/mqGuJ5jqtQ7YVQp2ygYBiTDuzA6aL18zTmQpQh4N4spOh6WKaSmGwZAESEEUzyMAx9f8aMZiKa7t076vueHaQ0FoMH50Jp9XLOyGgmsJalTYpC0HJLQiSidfozaxJyjAhErths5pxFzLmwHozB64v1CvhNvorrGa4tXASb+La1pQduSCdgNpE1EGJAAbCCeUQMUEANSUXEkESKnyGXWHlFFFBTTSkDAK/HfgxBBIXQu0YFiByRgbpCVIuID0hEla8QfZRCg5NMpwltqybtigODTfO9TayVKdm0VkTfyHrGaxDtagpuw4cQwQbXTUTE5DdhgFo8QQo3YiYAShRuNLVXNhi3gb3bbVpua4iL2HRD3Ww4TYESGajFxWfzJFVAJ1dSNJsCM1RMpVh6giqogCkqAjMr0DruT8xKoiOIiAAgqU0SPSQCYF5DFzLF4m6ztfYUCQyUJoJIcwaAdOfOUR38OPb10EYautUAZgjqEQzVgYAlQnKojpgNUNQA2Llx6MigbgIREhiggoiKmIoBhEyIyNkcJcrZgYgOToUwGUQPxJgrdIjmiY1miAjMGJidd74sJmIw7z06ByJxSBnNITOz5gPIiohKotk8KBBjFJ3Ol7LeJpVv5T1cOaZOb7KZMXkAQOBrKXTEANdtZ4vpEXNZTJPYeD2nilfXsM1HBANAllT2ZdaLcBN+91nxlZnxBsVtO2duaTBt67RRkBf8nVtR3+1XtM8IBc12kG9Xu9rVrnb1SaCMtqBXAkiA/mpEAdKECX/ksINbseWPBe8VIIpr3SndhILX/3iMMYSwcb0r8zMvxHsAivD4w7fqVg1weeZDdXj0Sp3xdNU/0fwsJ11d3rE8r+q7TdgTXMEgoXWYu7H/kKo7HoWxJoHLszNQIgNfmhvkNrCl6NHlPkkec77wYTi/vMxjAxZeeeVLUTyOMeoZohszXA5dqG2273Ww/TsV0RysSRHOnj4aHI9DL3GVHYRZW1UuSg/aOPa1zwTLyo/9cP7k8ePLk0ers6Uzd352DgCzyh/vH2ZtrT9k58l3nthVYLZ6/OSDo6OHq+YitH1KxwezX1lUnzPuvvn9NzGIozq4BVt9eHisUhHMmPoU+7OYCWvjUd3F2cXHinIJPxNe/3LOWoUWhAdlsmoYuiQiWRyT85XjqVmPcRCRqqrOzs6aZl7Xs5RiVYV+WJWhp9KfFSjCjCUcbA35kMvYHphlE5HifF9YuKoKQrkMYVVNZSDkWAVEBJELjQOABYQgAdr2vBbeWFHlZuseiwBki6bRwmsxM6ETy6aOEYWSgVuTTBiYAVHQAxqzB3NEmYiQ0DnnHBghgRlq4AmHqWaRlFIao4mjiivIAsamYqqaKScdY6wbOD19JtjXITHOTbMjSpoNCZCvgJ+uyQR43uTdYGtmbwPrrtsMXkd9V98alAiE9UAUFuCHiujKm1O+ippu/WYqbJsZvqCXxeuR8BO/un6Sn9Kprxvpsimw/mNsoERl6rOAdgRUZkYgZs/MYMQ8OWqWoBcixmIvQkwESQQVDIyIvPfs6rZt5/O5WRVVkZnStU+7KaTeyMzKDgCuIyK2nE6n98e7OqZhVi8MMiI3VdVUFaoRucWs3V+0quoYmCSwehKWpGlURHaI5mToFfFiyIhGYIAGKkiTkahP6og9WuPYqlRXDozYEQECsA8IKCE4QPXeS3NIa1Rf8iS4gCgiNcRMqkpUsxNVyGJA+0ZZkRWSIQArIAnlgmsRsbjs4sYpdzrTiNAMDKkcX3ftSlPW1Tbs2YTRrUdtb6zbzWmLa9elkrK4Hsvc5CLa5NOLt3Nun34BvfoEuEHu2We/kn2WB3rRbZ6HgjvIt6td7WpXu/pEMHalNiqjfTT9El888PZXQn304/hrm6kG/STy0CAEN20JOzeRS8w5q3O3Pw2q4MnJWw9eadFe/tafvuuI33jji27vrbOuG5ZPh7PTp4/7QK809w/nbeOqVJHlYeB5j5hT6hy5HDk7GIZzNCeSHAcjAfMmycRp1u68y65P/SrpxZOTp7HPzt35qZ/+1cX+w8ePL54++0YXV71c9Mtuxnin9qEODx/eq9y9yzN4/72PP3rv3W51QaDee+8g1N5XSFJVbILd6cn3Qn2uGON4kfqTH37vLx5/8E7tmAGdq+8c3X94/yvA/I4cVou3JS1jxHGAHPXxh09OT36fquFXf/1nCe5rnL1891hE/+d/8k9tdnGwOHz5pS8E3P/lX/o182He7vuwQEo/+MEPhiFerJ4KPfnuW3825NWX75x6ukRw+wf3mnoefEuzO7N5EHERPVguBNJqtUrjMI5j3QTvqiwx5xS89EPvfQjBAVDB56omIkyeiGKW0h1vaKjSNDvniJzaZKwfgr+zf1AcXxStqnyWOJ/tVVXF7HU9e7PVNr2wqUJUW9tsbNDm2vXRgAxtExxHgOyoEjaCjAQiCUGJMqJ5cGYlrwGYPRgzo3POwAUnUiEgK4gR1nW9WFCFECqGgYYhwnlKPpnnULdEziFlY+JJtfj0ZHzze28ZDveOPre/f9dhqlv0RHEtPcXpNCl81y3hX3hzWOiT280r35fr2rYSnXcV1z6xfEVBhwKoE8s3zQTe0mFvxgivmcrcHrN+9c0m0n3DWK51nQhgMFmtghkygwESATEU5xaFjIjIjsyIHKEDVtPin+q2JKzFUYMRLQQmc0Q0n7f7+/tI+ejoaL5/nDrtc4wKiCVxTiZSyMig6BXJrBjDCpgZqIEgGpIZTG8OATO6xWKBpCZj3wQ0ZQQTfe3hw8Z7gXx8Zz6OYxNcEzB2yxTHGGO5+6q7NJNh7FUzaFTNCMaMdXDOuZf3G/XeB3Z+4Zzbm82JQvAu+AoAmqpCdFBXAATeg2umTZByskzmtwCGpqCqjhiYnWLOWUSGREkZAEaxKJaEkNiFBgCM+MaBVotrBvja0RW5sd4UgNCRXf/onxZAliunnylLfa2xhJKrgmZSnFpgYrZtEnUbWtE+vxjpfWb3r6vr2if4DH0ClvtkFehnZfnAdpBvV7va1a529dlLATKgX//IN3Yx/8qo78dVeKMtuP0hEERT8XyLcWDmdRsnN5Dhprru0ePHH4891n7huDKNaPV4udBxBVJ7R1VzyfgxcE9YgaTakRigLVVEdVX5u5ArBBEbGDySqiUjFfA5pmY+t0ySoGqCY8wSDw7bj1bPnKFkyokVXNXUYpddfObReTBPaoQeoaIwIuvTIloAACAASURBVJE4UIwxesamnnVdN4tOgObhwDM7lxi7vTmen3fD5cXerGZTgiVA38xCTgjqQGY6Nt3wLGhtssdGtXvWx5STr5u6aVJozlSX1ew9okemc2fucgk2c5Un0EvgMzVPWDMZ0RDju76imQ2XXUI1iLn2S8tPQj2fN3NiNYhZWTKOaaUqABrY17UHIO/94eEhvf/uMAwhuJzj5fK8rtpJIghUFLmImPNmSA8MNsnRqKoEiEDZctm8ZyYiAs1qWQ2AGW0TPVDm6grhAIqEz6kHi3c+TtsfeEuPtZ4CRVRC02L4jopkSEaIIGREBI5QjAxNsXi4q5bUBwMsQkDVq3WLJrpl2z50nZjJ3jwEMCDDUIU95+uYxDM6V+SdqKoppaN7gdkrRFcF5yiNo2gyc0QgIGhkRqRTQgMSyXqgboOsbszUPW+huX799NzZt57Ng/VcHNqWUnT96gi2Nmi2BZn23FThtdGmG2zeJzh/3p7LN0XwbT/c5PpYOv01ErZbX/j2kxEjMzQFIbQkAOaJRUQUqMwGirAjNiYwgGQmZpOceIpwBNgMoU17alfjoNOmApikPIqkMfbBFZMiEUmmuQ4hDsuzk8fe+9X5+eHh/mxWGwiFrLlXjmpZVR33BupyDyiCkSCZiaMy6OcEE1MQcAKM4JM5MgcJnGsBXNaaqGZpAQgwgKsA1tT31bMlzdN5kI0AClpVBTXfTYauXDwvFdnnci8rrjtkV5YkfP2AbsYd5bbDTbceejO9AZO27GQVgIri3AzK+nTuSk1aGNdb9x22tntuLobtxPbnPh82xkJ064q9dSz2egrlZ7vyvXiDZgf5drWrXe1qVy/myTbfTA7RfB1EVethv/+Pn8mPBir5s0NKJhrjWIUKUJkdgI3jUFXNi/BjO68fP1r+8M3o6HJ+IIhnT55+zHj/0aPq4mJZN+cPXvZ1c9FUuW0WBDPTWDl+8GDvpS8Mqu3lyasOP/fWD/9yed4JeF+3niqEsc+j803wNRGFQFUQpkFpONyfvXT0UykfvP3O9/r4YTekoT9FXMV4ES8sp8zsVWN/BpVbSVycPbvwrtnb20O0s8vVOOafe/Wrr776+dWz8M4H31uNJ+cXw2qVUuKnT5fLcwD0+0f7bUNfeO0eY3B0zLAfY/Prr75xumzefe8HYxSQg725P9h76EIj4/Anf/T/CC3/2lfvVC89dPrFL7/2pYH8/Zf2ju/XMZ599OE3JVm3ijl2Qzz582/9vmOp6zt1OD7cO37l7isfvfuXP3zzG0OUwzv3FavXX//q137hl5vmkNh5XyOAczAMw3e/+9bJ04/6fgWeVaCqqroJko0YxrGj7JhZRJh9AWBmJiI8MTY85TgDMKPDcktWLThBhmFcLilGMSTVXNXeALquG8cRnedP23nYzjCArdCC7cS24taAW3M8ZbZNZTvTGRVQAcmQinoOPAF5VxuQd1hVlZpzPrMoIRsCkDnnDg/3IY0HB3vOck5xuRotjqs0hto3lbkWPCOTy2ZDjB98FN95/z3nUzu7W/sRzaqqMnarcSBTA1U1oknSRkSKto27NkzaxgATEYHWM356HUddC2Xf/EZMsYg514I9NL1Bd+gW9JoAZDHh3KQsPD+bd+u03ouG927CP9tEz0PhaSdwpUBogIxX0s8i0rNCuKEioiLCmhG6ggS2fscQPDOyd5uRyM17yADOOUpUYJyI6DQyRkSEwmBkkK/kiOs4eAMFE+JsIOenT52DoV8O/cpM0HLfja+8/NKD+/fMrFtePn3ykfeMaKHyOWfvfQiBGdtZhaZ3DmdEyA4Dk3MUPIfgnXOevfeeiOZtC0aVr82QyDEFAGLfmBFwo6rELidh5nKMyvxsGe1T0gJiTXHCewZqkEySJDWMeUwK2YwV0PHEsF29heX88regFzNeL4btvQAxteuGN0UVzMybC9bVorzacRBEXg/o0hoiThT9tAOCJC/YULhhJHvDUbbAcUS8OfAKsBlhvfECbyUAt3/5WUjFT9gBQcAd5NvVrna1q13devXQq237cllEBqgADEAAywgf/VipuRc9kx8VItLWvfTFeE8B4GJ58tu//dt/7+/+1j/8z/+haAbAqvIiidm/6Nm8/+6ppr0E0VXLqk2I2J3P8movrZ6aPrn/iqp+DLzYP1gMHbVt2zbOuSHUFnyVOmeZ66bpHhlA3G/vtPWsW43dELOFIYlRbucIfuVDh9Ah6P7BoVp45713nD+WjONw6Wn07IRSStKvmNh1lznxCoTBgBFzjr7GYVyyO2hmD5DuURvPu4HqRT1/cLokxFZpsUzLEYNrD4QztXt1Pc+xjtG45VB1Ic0uzg2RDg/uA4kIeGlN76xOn1BzeX7xQ3zlPcQ9xORtXrNvghzuh48+eC/4vWHZdcsVcNednfTj0zuHY2S5d/crDkLA/O6jd7MYM44RHjx4ADqulueLvbvMrFlVTAX6vh+GARFVsarCMAxm4ryLcXDObXSDhYxS1aryzoeUxo15ytVMF7H3noPXIYsktayazcQsq0DM2UCIIEsEAL/WmJGt05GLuqt0jXoLs0eTJYSujePXhg3FknK90soTZmYEB6jODCACsIoREWsCQEMCJCYPxM6Bc07NMTNR0tJUA5ORCZhmH7CmujM1CIYmouOQK3IE7Fxg5xGyqfgKVCCjpiRmyERElPTapJyBlPYS4VqqwWZAbkpigKu3fRtxbQFgfA6GqZnhZM2iACX6oojD3ZQcbbihcYpufDq+JcB9bbBiYEVES1sWl7bZmiL8VLC33QSrFmcOs60EvFKEDhENN5pAprURKxEZSzH7JC5s82R1Y4TF5UoNCQrvNyEAEVMVIs8MjtA5dc5JKhkHeRrhKyi3SERloxCWzbs4vQrKBHnVnXmPOY0pD54wOE6mlasKZo3DoCmXRPtlzKraNGXSjmquAACJvfNV5UNwwTlmZCRECPVD7z2ioa/RBLyXHI2InDMA9V5VhaOqMospI+p0LNjMEImQjdBERMWMEIGVNGfJmpERFdEAGRCNFMBZzskQbmRpTDzfJvNwa3agmPEi2bZbEgADqG2Lko0AtWj1N/sOKqLXo+1hGtMty4m21/Om9AXWqZ9goXntX68bdd6KG2/gvY1j7Y98nbyO93Ys3652tatd7erfF3EZAVBMQwi26lez5ggMcgLnYUypqvxf/aEmWzaeHlLEhmGYzZrNFbSIzT51v3McoarAAHIWZkZEMyW6MZeoALY3n5+ePvvv/vv/5ue/9nM/9cZXESjlxMwvnlEMaexFB0n9Hh1olIszGZanWT25sR9WcThkbuMI7733Htj91apfLuXOKx7QM/tl10vsVqtRBbICkrtYdaCQFdA3fRoyxsUh9dLN95ImcDAOwwmA80Sr1RPC2dHBfndxfjR7oO1gmgGkbdthSOPQmagIAeSmhqjLupXKuacfPXN2vIR35/drA+Jqr2nvDsPQJ5cFzro8dENdh7vnMzuDyns2yqlfvCTjmIY4LlenD189TClJjv0oqnvRjrBfXZ5fPD35VlouPS/NEHFpJmZydvIh6LK/sMvLyxDS6mKsq9msoroa7u5nx44O2ntHi2a+6IYxLFqRy/PLx4iL/f2DtSoSReyVlz/nSJ3Ddu+g73siUtXl8gyRg6+L4XwxWQ0hEE1de2nNN9+X1idJBrUYo2ougQ1GiASeaRUHzblq50mFAJ0nM6OJvMIth/eSz06IV0QWo1vjHxERMyEiAFMTRCTinCM70gQhBNDknDONzrkh9eXphVDnnAGy2RTwDYZqpgpgpgoxJudd4SsQCAzYOSJKw7CY1WqSVJnZsCYXRHuxMYTaezDrQCFnEEBRSNlMsigQOQRWVQNkxGxAAEzEzFhMEVWMbFvGWZgo2Ao0L233DR8XRCbCIlpTVTIoDqiI6BytWVgBAO+CKiCSiIE5XTNsheayQmWamiKxPX++v/B7ohtk4+bZbvjJbcKECAHIUAkUEQzElAobXNChSGb2OZuqiqQQAjocxz6EwAbOh5RSjFFEyBGomElS0SQqUNdzVXUcEKm8vPLSlsslV42qjuNYNfuqmd2VtWmMsXImkh0hIzFOAYflaTNzN469pHHs25lbXV76gLNZlYaxakLTNA7d5kNSNE3UN3jnXFVVHCrnyvYBNU3jkLj8QI7ZMZNDAj7OhgwwJiJSTYAUbGLDdJCEhIiKDgWFgQxETctWgYFlNVDQEn/HqKqiMPmBgmhyIpJVCqQhAlElxi2KFBDX8XQT83kl7jUzQHW+TPBOQtfJlRdwYvO2XJRMQbYCzW2a491O/+Bb19L6GyzziXSNOr4CUbSO2rPy2TCBdNzGi9vOMbdjs7U4+YYH0vMc4Hrj6YVg74buoHwu3bi67iDfrna1q13t6tPovoL3DAAg+DrGs1lTq4xprKoKAKAK/sfyUKVLH8cRAKqqYsbZrFnDPylXx41JI9HtBKNkqAIAgMrkh1nu/tztJyeJ8/Oze/fu/+mf/vFP/uRPIhhiyWLSW90+tR++851vLFfv3z2oUQ8IZt/+5ns+UNYkZsz+4tRl4fOzx2fny3744eVpYMajk+o1f9z19sO3P6xcu1zmrgcFWHbJOQfKqy6+99Gj+R3na3ww20efkD/MK0q9PPv4PAs+O4F+aBeL+w8O7z/Ye2nRzGyxzFnHMS3Pln/yx3/89MmHtW9n7QJw6arMmCrHqPD+O2+9+RfvVZ9/77f+/n96udTFwi/mc+fc++9/eHhYvffO09XyVLV78iij0dHde0018746bB+cX6y+8Y0/9S389Nf+NoB+9H738Ucf5BguVys/H1N+69FHZ85efXbSJJntHy981TjGf/kv/xfKx0295zgN42XFPKxyU9PB3fjSK77y89df3f/qz76khm/+4IeXvfhw+fTZ91dLunt42LYBjWPK8/neL/7iL7H7hVkThqw5x9PT07fffpuZz88vvviFL9c1mxlNakMmsjVkKlrN0t5tDh8LpA0gdI581TRVEJEYIxN7x5YVwNBALa/lXlsd2MTjXRdzoiIV5un6brohGIiKqhKVBHUC4swI5BiV2RcOCRGJnE7hzImIiUnBfKhUgUi89+ycc6TmDTmrETMiew6qWTWid818zqEedbzosmNzzoVABIF8xQ6ZtK6w62LMl0OfRCHFOA4JPF+R94VPuy0L7gaht/2jTvae1yiFGzl6z23N6Nas2pS0ZgYiVpIzzAzREQJxCS1IN1iLG1Hs1876tWL2Bs1I16Hg1rOdUKqB5qxJRMQYULV4RE4fNcze+4qIUkoQMec8wWDTcezHOJhOqRIpSYyRnbVhPvSjYzo/v6zbJkUFgBSzKKhYGgYzDiFco2JKqMfWgOjm0YmISmJjSjHGH7z7ZlvVRDZf1KEwdIJ7iwWCZ3aBHZErIXuFmlXXEhHSZkqZNjoInAIKEGAdemAEhfQyBHAKysWo1orLahlExOlLKyjc5tqMZyMJXssoCaCEPxZUhAYIxohFHmtsWxzala0OAiiUIdgpn1G3iC/drMEC5FQNyRV3020E9dyYXKHtZa34wKuz9Tms9bx4+EV82i2i4htL/pO4QLgV6b3oxxdd71T1EzZEtlf+DvLtale72tWubsdfa5/0dczd+iocQgMQiTM5AWo1g4j5+sdg4jIMQwih7EYDaGkES+tTZrc2l7RPgHzMIAqq5gMC6Kq7bOrZRuRzo/q4+vznP392dmZWhoeImLJkx+5Woo8azHJJOHRD52i2mM8JGiRldmzo3SznlqBC7NFWSb2r5jnGoa8IjgFFZOhz7gfI2RFRFgo+jGkM1WK2aH1lg0QBcUxpiTUdBebeDV0OBAnBEfg0QD/Eu839WPfnT1Z9lwFdBKPKCaSknXc5VJhSRATEpYzo8QDzCevZftNUttyvVVZx3wefCUfOHSFWARcEWkHNSnPX1PUDgxNXO+d0jDqOY9YkIPO9O8tVq2kOGp1XlvOq6YNaCD2xNyLvOoPHSZ9E7erWA9Ypk8GItES6bJr9oX+32qu6YUjwLpAKitheqPeR+6YGSSwpj0NWcTkPw7CczecIPiXx3qtKXYeSeo2Y66pmlvWY2bQ6y977Nj2NiOOYzcw7h2TM5ByxQ1DTNACRymia0YTARA1YN+Oga1pg2vWH56bCcO3Fvrnl5vcMSERAhMimykgKWsK7S4dLW0SZJqFC6iCaoWLJLEQxE1MBKy/RDEUEkdDMeVLQJJmNHDeEXvIIAIyGSAhkyln04tJEMYR5sccw5BCqbPqiTLAbJEPRtm1zEbrVrW7rPK/g3Ab7EZSvgmqQtntlNC3E6bWh4bVXCgGQQdpujp/He9fa4uey+2A9WXc7VkTYrBQjJJs2knjSeqIaTLSVwpCimbnae+8RUURAMxE55xBIRNTQEJIoEHZjJGVXB/YhRWH2ZuCrSgfz3nddJ1J577OCc4EYy9uyjgdQACXYmuACLm+XiomUlyM+cBwsxihEjoMaIgApCnFp7AnJEJAIkBQQAVUNDAsqC96TART7GgMAyACI6LFHRAQCQirx7GBoCIqIhFp+SUXKbNaUxVpUzQoGZRaupNoXN11T06LdVTNCQwCZxM8GZVTgOX8UNUNkuwGY1jkoJVkBJgkxagFzOMUqXJ19gHoj3W4ajbyiEjccPsFzOxefPfkAro2wXjnNIhDCLQ64JT5++0XdYOpga/PlecnrJ/jT3vhxe+WXO+8g3652tatd7eoTqlyTeLPlKgnYO8Cc4pkPzrQjd+dF6OtHrbquRYQZRRIzMqOaMtMa+HFpy8zsRRBu3XaDDwiQDXJVOSJRU8JwyyOGtqqqvh8Wi30ETlm8Y8fuBYF+9uT97yCOr3/xoXd6+uzpk6cfP3l8To6rtvUhjGRd/9ixJOlSRhdmYHWoFl2f/vRP3s0qOTmEXNftV974eQN587vfO332bN7WGvXJ0w8XVlmwqp2hwcfvxbzqL5+NaQzZpIuYzGL35OzRGUbMX+5Tf7lYHL7xxk8QuW9/+88vlmcHB4df+YmvvPP2v+uWHyHB/nzmaC5joiZXYfHs3Ufe1XCZnr7z4ePHy+7J6YqQRgrq9w+b3/hbvwwWKx/I2Pvqm998+8mzR/fuvcoOlucUxT/83Oe/8pV7kKo//MNLodXF+QePny4dP3p4/1Wz/umzVZcvQgi/9htv1P4IQRT65YX8s//1LyRWOacoy3/35r+V+OZi/0k9axFR+dw3FbJHOvbsHfU5L3NsmQOzc752XIeKSl96dnY2DN27777zu7/7u7/927/z+he/bAZNjTg5+105/JgZGm5vngNA27YX3pumvu9Xq1X2WIU9UxmHpfNeYhm4USLwNjWEuHFy3/JluXqILVxRHEQL41XcLACA2RsSsYmpSdbJqEMIkRmZnapykeEJAIDH2syiZDNC5wNRo1DXtYJjZlJlZkI2ROc8mnjvj4+PHKNJAJ73KeolI5NzVFWeOBhVzEBkijBrD0Od2NWmXHLDRQXoqr9EnJxLCQhA7GYTefWq9QaThtc3ibbsa64Hs5f3U0s0+aZ5JSID854LCC+Gjmupp9F1LuXG6OCNNtexexGRsg35ro/zqYgAZmQMocYpXK9MXLKkGHwrMBLyYrFvJnt7e4XuU4Wmnv3kl9948vRZmSx1zr3+pdfaWdW2dRqT9xWqVVX67nffivHij/7Nn1X+ADDsHx6Cq1565Ut3jxeqYDEJjBur0sKCIiKgmKqmXKQNUJxdHLMLbTPzTEdHR8zY1DUzazamkKI49MxsRa+IUx6JoAFSIYdtnVOaU5ooPmAk5DXcIBAioGmjAhCMABGw/BeVyjtN00Qrr1kynNx3ysEFMQNTUDU1NCVTMwUDNsCSvLce37PNQZ6Ei6igBgh6kx3buMhuYSS64ts3WwZwlZ2O2/T7dQh3zVPn+QX2qeTeJ5ROkoD1VOwVelyHNFxbnbe40SAiyJYMdYK4tuGxb2zK0JalzXUXGbux2bGDfLva1a52tavbWqXp/xlhjX+Kib2HNLKv/Pnlhx8+/ubP/tQvQfY67NP8x/Cg4zg6RwCMZKLCxN4RgIpMyswSpf3J0UaiKaahZo8gWQfPHgBEjNz6hUyhglMg7+/8zn/xj/7Rf/Xs6WnXD03TjmMKIWzJAnUrMxDH4VkV8uGdPbT03tvvm4YxYuzjoZ/Xsxkzp9zHOEjOoojBo8M6VAr00QcXarFpjiWmqqpVQdUcQxrj8jLuNXdUY4oGlitfgWm8bK03ynMdFX1FlFDT5fJpd3EZyH0+7edzaV2onFXBtU0IIVRVM9+/Q36Pq+j9PlcsCpl7x5c8zn1uu4tO+vOxP3d+XrvGkFA8CklMBwd7OV/MZ+28mWm2Z3/wRIza2bEpj8OeIdTh4f2j13KOStF7N+Zm7JI4qNpK05lqd3G2VIC//otvpDH0XUbbP5gfD913NDsxD9B2/aiiFLsEmRnRieURaEQYNfeeQXPKMSHwmC2LqAI5tCzscLXsLy5Pz87OTk6fPXr04ecefl4EYDHtZMPGwN3Eijyz+DEWxzycOAckClUVHAFKXVdDTmTmAFQyOwaVHBOgY8aNWG0rl48QuZhx3Oj8iHDj/QA6EXcMLKj4nMxruzOTMnDIBACOKKuWPDZEJPbsjEMFWuTOxcQemdhxYM4mMYTg2HJ2wI4Ly2VGDM6RI5fAAwqYNs3MV63pEsExVYqkAiHUo4yFO7zGP1ynF264w+tW77ue5buVCWGE7WCDTfYdGqiBXkE+hrUrSuH3QFUMTBUBgN1nEg7caHxvtOZFivl8T4zrIAojZeCC81SheLcwOWArIelmPA6JmRE5hAqAhj7GmOu6mc/3nAtmFoKrq1nTVG1bz+7OU5Sh67ynjz565LyMfcpxqKoFskcf97vuQAwRm6YhX63QsHwRIJTZwjKSZyZg2cwhGDJ759ze4khzXMzvEEHwHhFHTWPMwbdEDtGVA6ooBVwgyuSwCmpaUkOAKwIjmtCR2HqHA5HAiradN8l1sHFwRSEgtGSTFjiuibKisyxBggaF3CvjeeVjzmTbh9WmkLwrU9YtoDV97iJkuMbRrb/0ai3h2uKleNs8v1YEt/AeXl3U3MSzbS9f2yISr0G+z27ZskZ0zydS8gsvslt/8EYeySfc+Plsku1ni4jrwNKbgs8d5NvVrna1q129APOhFqu4tWguAybNtXcI2X/rL//4v/0f/su/+x//J1//O/917fd/LI9ZPGDG2FchKODl8nwxnymo97PilFAcB7bbuNv2WVf/9x/8X2+/872/+bd+5fXXv2Bg/Rjbah9AJ3nqFSlhSeRrP/9L/+R/+qdPnjxrm5kqVFUTYw7hGnexqSePHxHa+ekzUAu810dDCM5phr6PCsCOgxq70Na+ioDOk0qSDKE+VO1C4GgJyYOZSgperIY6MKYx9X0HAzfivZMMOsK4Sg7c8b2DQXN/dgIu1z76ShuXwH08s7u1JBrP4nhRs7RVXVeLxf79dnGWYea8Ucu1l+yf9MNy5o5Gc649TMKCEEdb3D0+OT0N84O7B4u6tWWc5wTGLqpdnJ4cPzhOatWyQpvvLQ5VlfQ+6sttLTmREcW+lZH6y4tHH57v7/cxmRGzlzFeSh5D+Nxe89Ors/mi/erpxcd1/bBp3OXymar4cKcJC81Jxk4E5vVexXtDDHHQxawi3wJVks0HVhuHoavrFgFns4UPnHNazBfHx8c5Z1UkItXNKIuuk9DxBu8E638msLoJIQTR8e7R4Yqwu7sfQgDCULd785l3hOQATTcDS3AlZcSpu7p9e2RDW0ztphRPF1DVAmuccwaQ41BatCJaLhxRaTcLnYNECLwhuyYyBoupSWFFmM1CCMfHd03j06dd343JDDYTaAzFMNQMBaBbjcdHLyF38/kBInnX5JyNEIEIwLbkr2Abjm4rz3rdTeOECtasCE3szHUiBZ/HV1NOeQkoAFlzfVJuS4RqSY2LjWrJ3ibCW7vtW3vuSW76gommLWROxcdlYxhTBkEVdRPpAUAJhYHUl20CAHKOg3MBEXMCJgVzImOMPQI3VWtAZuY4jKOQSwZ4dnKeolWemUezNIzd0eGDnDxzc3Bw4Jt2b2/Pez8mG4ZBxwhTVMdVBiCu51S3iMop8yAnzBEJKzDIGZxzTd1UAWISJEZ0Rlh4NkUA0CKcReNiNztZzhaXHVREJJuGTwFAoCYCRFKA4kqqBQJuVgEqTGnmCJBs+vUG8k1foOVHmOC9GppJiak0A5wuLYZr16JpfNKuTC6fO3plq0VVcRpC3IiKQTXDLa4n9Dy/h3jljDppO1Gfo6nBrGzrlOd2ewTIC+MQCNcA9JY9iLUn7Ub8yeWkgyvQur3mAa92n6z4kD1PCZa3BbaSVCZCXq8ZLO0g3652tatd7epFwKlcA0vvWC5ECaAnbmAE8Hhx8ejVL1ZPz75dt/z/svdmMbJl15XY3vsM996YMvMN+d6r96r4ilWcqihRpERJ3UCLhtiy4EmUGkLLgA3LhgADBhroj4YBw/CfYbfR+rE/3GgYNgwbUsNuGP6wGzDcg9vqliWTVEsUi4PIGlj16s05R0bEvfecs/f2x7n3ZuRQj6Tcn7FJZGXGy4y4cafY66y11+JDMMW/gBdNKSUOvsNbMp2M8ydnjNE5l5Ee9o3CRy2IWsPTLf8//73/8X/6e//9l770l3791//qJz/xBgDD5UYC0JkKAMpy/PK9KYANofHeemfPfheHbkAA4GB/DtE/fP+5qnozStwiikBcrppFDTHB9es7hqAoq9nW1lK48BUkB4LKDctqa6dCMHvPFo8f7SPp7u6EyMcmYCr/8Pf/H1vC5Fr58sd2ywoJeDrGmze3P/8zPz0Py2++Q4s4BxwZZYgNN0/a57CK9XEFxrvdnUlVbm/tvPLaJz432X41RFnUq2fPH6g9vvPJ+7Zo/EL3ns9Rx+++9/j49EwlrAAAIABJREFUeDWebP+7v/XLpvRN4LrVg/3j770/r5eBzMr7gBB+4yu/vGgezedR4oiFYoDZ+H5hbyocI8y8hccHq4c/qK2Xj398e+9xu1zpYsnkYefmu6PR5OWbn7hz84u4/bE7L32nmLz9qU/+wu1bL/+f/+h/3z/88P7Lt27ufJxMIj1FVYeT+rQKtSto2+IoqOEEIYRiRNYhWtM0AUA++clPVSP79OmjGINzTkQAZOjgu1MUB5yWZVXYB6wLszRNg8BlWe7u7u5sT/7KX/lKXCw+fO+9JHx0eBI57e7uAkAIoShd1p5lXZjghYaPtAt2vzojLuMHVU5JiESYuxQCIkBD3mcJZe7SMncEAAacAbCJEhhfFgpIzEhknB+NRsaygmUGQ64oCkTe3t5+4403EMN3v/fowcM5hGjIGeOLwlVFCRoBvHfgHU63dv/CX/iL1gcLzuKu8DXEcdI0aOQQiZRhyJa4JD/rExrWWLKzMAe43FivCz57rgmRFBGzehNAFFiVehcYVmUFyVkRAJr9NH8UHd3Z/UrkBRxgN1rYN8SdcJSIyCBISCHGyKyL0xUAoqgxDhWOTw6JaLlYlmUVYzw5mWelZdu2zhbj8XRne3dZr+q6jjE+evikTasYW2exrYMBTHy8e3tUeP7C53729dd/0rvxbOdayxLZR85dOOU+Hnuib22bh3wIQ2gRQTWJQAwEbCfjnewpmt9K4lj4kZIhIkUQSUlTHhcFzm/aIqHAoHLgAV4CqulzTaRj0AgIGPNhUADFjJFQBUjziJoCdZOWva1RllR3+xZBsNNzdhasAJQARVEUUAE1D/+p6VZIhmFZgAy1L8QzZI59iEPMV2hO7cgzhBngrJN8gHTFMiZmDrM7M3tpJcOa0w+uJditj9tdOMkv8HK9e6fpXwkuEXG0nu0OL4hiP5/8mesy5LuQ8TBYvKzz3meWS7Jx7NzUpja1qU39EOi3LnGMKbWWCk1gHTIci4weffj9u9df+RfyYtZaJBXhv/Pf/J2vfe1rP/X5n7x16+brr79+/5U3b968OXy8Da7rVxZDuH59q6wsoPnq1/7gj/7513/py//qb/47//5sXJz/8CcAiKlx1ufhvRBCWZaczme56zrqA4cjYQ8yrgrXtCfVWB89mwsBCpA3AFxWhjkai85WIxtCaJSTgaJtI4BUpVssl0gJSchIUaII2xJXJys/KhDZoDVIwgEhhHQK6KPsuVKNP5V4zNpab8oSDpvDrXRrjDiilESmhQutA/UqRRuLJgGYKuE8ccOFim3ZHbYupNbAqArztL09ix5OQ71YMeKOn93c/+C90eh2G/ab5nBrx63aE8UIACyQEhuqLM0kbBej0uCMY5Pa0ptbKifzEy7onhVj+DC2D2ezWeJlEnZmR+X68VFTTsYpjox8cnX00sRP22VLepfbZWq8t9Au0Yir/DVJPjQUgzhvEJEloESAxMlWIy8aVqtV9i2cTqddfhoNBijUd/wdQUWY/T/6f+0Xu733qrpcLtq2XZyctKsaDAFKURTeGgAhsucbtR/GhSvnUDcYIt5ERITOzOdVVHK8e9epagdR+oD4YR6JzvtVIDOjVTRkDIgSs6gigzrnc+MeY2zbOoQgQIPGtWuUO0tMFAEVDG1yZYlgVLGuV+TsOnu9RiZ8JFF2zl7ifD+6pq29GnQhSg+6cBi+EumQXt9/55G2ITtNhvG8CxSf/rCjcmVXvc7ywbrxPQ5AXay1IiosIoIKCMY5awvf7kXnHBXEzCmlpg4xsvelimYjYWOcYrDWqWoIS2OspuS8n0wm9eqgaRrvS06aZ5I5cNu2ws64K/d8d3rkgArqCwUBoPDj0KxAbYyBWRDRWmuIoiD1T8SQ8ycYESEVqpgZvY5B60xQREGQNF87HYqwAoic/SyJEEEQMD8RZlrYEJjeujaeM+PpbW8ATPbsBEEQA4qgAqqKUbGz4lQweZVGIeU1gY71UunX2bwOKk+QdUjTA5u1YMm1gAeE9dXAc67Luqax7JeHekipBChXSisHTvjC2XWBc36x1HmArD/0E7Bn/86pN88FCZ7Hey9+cPgmL1VsIN+mNrWpTW3qiuqH3hwq9ebhK4CFtaN4XLgKtqtPWL7hTFFW4ceNjlXIyky9MOzEEImEtf7wwTeefPi1sPiWoYAqW9OXf+lX7r388RsKOw4/8+nXf9mYKTkAqAEEoIK8kQSAycj1118ZtYeNx/r6lvdm9cGf/oO//dvf+Ve+8huf+/yXGLdioDJPSQk5OxpePbOLF2wghrTn/PH5e3/wJw/3nl67ZiIunW+BTj7zU6SklqYingnQqJJTkEVcuHb2+AfHRbEzGhfbN0dU8EJOxblquvXyx0eBH97/RCs6nx/Acjm6d6MG2N7aundtdL2Rw8m17WQX7c633q+/NS5vz/cPrOwAx735c+Ld7dkvmCnsN8t676DR5jRSbcZRmj97+9295/tNc0hufu/ejKV555sfxADQmLIkY576+PjmqL2Gaattqril89jwSdv8IB1/vT5NB3v7B0+P7ty6t/jCv1RObty4e5/Zv/3eHwHtFcXb48l+4uP7n2DEYjq7f3zobNnMw/d9OHzlU42f1uRgZ/xzmD47Ma8tmiPmp9dvLwARyu/K7OQoft3EV9BU85oDn4xnkbwaqpqmbeqaTYmuqKwXZS8skQs1IggVAgihVagm4xtf/sV/HcE45xDNYrEgspxUFYyx3vuEIffKfVCedWiILCgrk8UiLtVj5RG2q63xFthlC4TXpjuMNCpGmCBHlfUhBEmBUaWToclINakIqFEABlEQAJIenDCz5CE2Y1STIbTO5EZPJaZEwKBaIiAIumLkvYBGNQlAGvCgjszYQmHRgpHCo/GFdQVgZBRmAYOsq+1rjldcTsZ2cotQ5/xgb35KOkIZWXOE5qglVnHN6oYjruwecrz70rXIltWgulLGbWydL1KKhIjgkJUVySAAARkglb6N7pASInMCQuijzFC7VpsM9QJUzD6TqmqMUQC0BsUKkAoBGlETE8RICtZQ4Yw3BgmMCjkonI4dTJ1OVYhVQS0AsnBPs5yFQXSoCNfAbQcS6MrmOL8FEQkhZMTVJaqzEKJ3frlsnz16/tZbb4mkNtTOezIwn88nk8n3v/+9xWLhnPNoE8e86BBCOD4+BoCiKGKM3rrQRhEZj6fGmPF4ypCm0wrRFuWkTq6Yjb/93pMP9/63qqpu3NhtA3/6zc9fu3kvMqzaSFiKNilJoZ41CQUFZrXgVFwtNooBMW0wpx4SE0dsaITiFaxBwZQSY0KPoCLdlGn200QDVlW1aPPti3o8guspBwACopTTyMGjBRCjQEqUoRlq3tvZ0kg618sM+cxwY+yWRjTD55Tl1pkf7MSTRlFK0o6RyxplOQN4Jv8lDLmX3RrBmdDiEubPD5K1JuecCJy5+0i/4EIEZAxn7xNVBM1EqPYZDzgktaIyZG8hzqmSF5LZqZcmr60XIKKmFBFRlFNKzjlMZK3NKOsMo+IZvZyXNChPKEh0zsUUnHN5PctbF2O79hEMIklUVLWJwRhzdHRUFB4AlqtTY8zJyUk+vZk5Bo4xxpiyaJylezzjvU99+s0N5NvUpja1qU1duSy5/rmTfzQATpncCCTAF37mi3/4p3dBScT++FMCFrocKjjTkAKAmjq0o8L/wR/8gbdhfroEXd6//9J0XIQQvvtnbx8f4Q/e/qO//td+6qWXpv1f0fkNBiQLgjG21iUiL0DGmLpe/O7v/s6N25+8uTsrfAEAHJJx9kekC4buI6STNs5PFlh68h69MVtbUzCEWjIXakkgocWYNEUkbliPVy2PZzvVpGSM3hoWW4x32pWMyYwLi3R9dXBMUm7tXAedjreq8aQEsdbl1AgXGzypeXmqqa2bMLcOyTDiAmyrEg8OOAAlKMmB8Ol8/sFieZzCsjIJYSQpLhbz+UkzcVtExjlAKJ0tJPnQqqiuVstFexpkniQmTifz1dFJ7cy8qRfleHxtexJigSAqiSgBNJMt2tmx3o8LOxr7rVU7P10+B50WLt261ZD14+lNXk4BQLS2bhH5MSI6uhNWtnKz0CJLXK1WDGFmCmeQE6bIyOycMwaFVUUVQUSjiGgypho8WouiwKkKQ9M0OUk594WZVWBmoBwo0tECIkmRoJvawszBMXMeCLLOV9UYDFGKCbAoCld4uXQq9/M8Q6jXRSpM8QqLPyISYCICJdGuYQQFEYBeg4pZRyfZDN8gWmu9BW+tVUpEljTTdLLOp6nKeFyNJ5W1tk0hpRRjtMiOkJk5Aacchk0qpGKsY++ts1VTc2hYVa0zKUUkBSBQOZtoQjnvmXGexPgIAg0veHN+BM2x1iXjFbbyHf/TSXEVpGcp+cKT/FD/jMuve277+gfz6RRCMMbWdf38+XNrKaUU0iEinsyPrLVvv/2OCIcQrs22AGCxWIQQUkpNs+ohAZW+EBFCg4hFURVFIGuJrHOm8N5aTCkeHh4t5qcA0NTJ2CKERGQtessCWUOopHjxjXRaBr0oTP0oU/7Llh49q7zmZ5tz91T1bIatx/AI63nfqgqXLGo/8scXGl3CR0ig1xg2uMibXaGKvCI7oceumd9GVZXMoisAYb6VpI42o+7dAwkzANA5hyEEzNGOkvHe5S3P94FL3Jp2+knoRJUZ6V24NDLoGnh40y0EgfMWETJEzI8DgDEufyaKCKoyS1bwJhZmVdW2DSLc1AEAQght2wpDjLFt27YNIYQYmZljkmFmWFV3b720gXyb2tSmNrWpF1B9CtiNbwCMABxAAQhUQOmv/9Zv/s29vYfbW6/9uCxfb4hBfch17j4B0Tk7fvDw3dt3bht7fOOaTifbzAvQ469+/V1WbpvxdPSZO3de6vpw9OfVOwqgyiQqd17aWZw8jpJQ5Hh+oKuDqJO33vr2l7/8k4lbZwAJgc9rOD+iR1mv9x9+q6h4NK5QKLQaApZjp5qMNQAOgY7mJ0rSBma2RkkxsBy1KazaQuBkNqtAnIGpU0MwfvTOU2PwaJ9O9molZ521BblKx2TAtcyhXRUaKg836nlKrVo/9hRiPHjzJz63vUV7e/CNbz4Vub5qG6HDYlTfvGFv3mhiWBalLX1b2OLWjZtbIyjd9sdffaWw+u7b3zs5XGxNb21fu6s0mt283UoTdOknhpDefBMlUOnGzz78sG2rrcntOuLe03eSPOP6+bXJ1vxw795dsU6vz7ZW1142ZvaN/+Gfc8CdO3c+e/OegI6r12zxyv7e0YNv/jGZpzdur0DM4uiUm20MTpuGxp5YUzKrQzmRtihHlR9Z49uwIKqELSKRs2AFiFGtdi7wkFJKKeXG1znXrcwrUB8q3jN7RICCMrh65HiqYa1dQEVIRGOMy7Y11gQRQUwiiUVQDOWBvXWLc+2GlfJ8Uj8IlKkNxGwggdCZ9QmAKsQu101Y+43J3iRAlK8qzdNb1gCIlS0VI8mzkhgiMESmKCowzpD1RtUgqIhoYZ16VU3Pnz+PmkKM1lkDREDWTdAwkII6wDKlNgQ0of7Dr/0zwdX29m7lXgZQb7ed9yklwDy2hL2ukgD5giPuWvQ8XDAGhF6FeAlSweAnMXzf/+2ZgDOPNnWkXR4HA9ZuaDZPPfH5P9S1pl/XlnnyBsuFuOrc6eZWOxtyrkO+GFi1zRTN7du3v/zlLwNo09TGmRhDCMEY2t/fXy6X29vbr92/j4ghBFBZrZb7+/uqWpalqlrrstuPdwUiOecYyDkn0KMPptWSa4wWsVkBkrQrTS0wSGeG3HGnWWPandWgIKwpcYwxCKWYLKjKWdja+h4+D0LOa1/XzCxVAZFEh+RD7Z0qYbBgAeiy5bNNZn+OnynqQaRLPD87CjBM4vVw7vy9FLunlrUrSqSjuxDXMCR2F5Fkq9Ah2O48M7mmFslPZgBBVBXXTlfJKfAdH6zQqYqhG1A/M+NVVQVFzROHMAgrM2tpXV5aojVByqDhRFWy2S5XjffIzOSFCPunFRZQBSJsQ2utbdtWRBFhuVwRIQvHGBGxbduUkoqGEBCxaer+kA2uVMDCCmqNzaOYxhgAtdZY48FAUVTTaT4HuvNctFvtyuf/vZc/toF8m9rUpja1qavWy7VLygVgoEymlaAlEkQWIjEwLsynP/HxnwW2gArw545iP/scDw0WhXv29MgXk7Lgey+PXTFvmrg8bZ58cHBw0F6/9om/9V/858Y7jn03kcczOuUX5y031r3xE5/6k68/qWMtKbGtW6mr0Z3PfPqzBg1rBGAiC/Ij7Ifza+rP9j4oS2uspigxkkIRmjESW5oo2hhSDBpjqhsAJWGvqs4xQ7tcNmjawo0KmoVTsFQ4Uz7Ze6hQL+bz07oR6+2opMKKMa6oyDgDY03Y1OM6lKmm5fJkPFHvkjHwsY/jrZd28O0GvnPEgRanENNkFk2FOJmukiyKqixsS7R1ffbS0mBhr9+7+9nC4sHz0CyflqNro+lU0G5du8kWo4Qmirc0m2xVxYhD+to/+KcAp/bTR6E5Xi7eDu3+2O5OXRB9eP/+eLF6hpNgdp0AHRy8Lcat4q2qeMPYyXRy3+Ho6bOHHz58B3RvXJbKEJslhGNPqUmrcXVbmCU6jePUrjyMbDkxZFhaoECohN56H2ISSWRBUx7p0T6Ziq21RNn5I/c0kAVX0vf4AGoA8Cy/gfO0EnYR0jn1TKNoYFXlJIxkkgAgGWsV8wBS7igRgDpr+LMTVbKhfc/AkAgPSeJEIKIIApgNUkQFAInIKgASoWAvXtNsiosIFsbAxAKSGMAoCoJxtgBjnCkQBZRAk6hWvkhmBSgHB/tqiVXIEoeIIJUvgVISAXWslsWEBMirh4/fd0US1elohOquXRs3bfRloVl8h9DHifHg6neFNnJtqnUN4w3Wlzlkj2EtDuxC6FnGjZneRwQkRRKVPFGmiAIoogyo2O1auXB/WNs2VJU1FIoXUvuGbchizoE3G7bHOsfMoKQgW1vbd+7ciTECgC/dcrlMKYmkG9d3QfdvXN997fXXM4FDRPPT48lkIiKTySTDyME2lgOramAPAKwikgxR0tjWp8ppPKpUyhAktpoCCKHznsgCGiWDjJgHUJUzxaYKIsqsrJoj5giMtXbIZxsOxEeFyGURpoIOoXAAgN0aiagO6CVrKjtULwB0Fik+ACYcssyh82s9Pw7X73Ppb8d6/vFOS9kty6kCKWg3gIfrAv8MR1nP2witxbSf87RUgNTxlD2N2f/VemBdz4+iqorG7jdlgKkiOesVASXHTSgCqKj1edd1jOuwD4aQ2N50V5xzq9WqrLyIpJREeDgJY5QQQkqUWWJVXa1WALBc1m3bIuJqtQoh5MeNMVk53K+7nstnn06nqmytnUwmiGjHpYgaY5x13vuiKIqics4ZY4Awxxrl2t65toF8m9rUpja1qRcTfdxJ2pRyBhKaZCy2DVflvbZORWG1i+/70QHl8DX1n+YEAEUBTQNf+PzP/3f/7e/86Tf/4f/1j//uow8fKDb7e0dVcfMXv/TFv/E3/lPhSYrRWnfWC3TPNhh4AId07969f/p7p6TgLLUREvLWzvWPvfIqM1jj6/a4KopLSr0Xgb3cHNy5s9uEk9P5c2FanBiObC2EWLty5b31Fd3a3XF+jDoDmCnygw/fYTitxsnYpmnD6XJhtZBk6kWDAG2TrDPj8fiNN8evvna/KKeBrahJIS2XGpLGVqVN0p7eur1t7YjTajyllh+/99433vkgxkSzawhq6lpSO94a3bm59cqtl6+7clk38f0fLFIKk9GtnelMaBtw0jStaGlsaZ0rK0fOqUl5wXo63SKQ5erk9HgvNO3zpx8eLU9b2QfS8bjd2Z5akPff/R7CM6R2uqUSny6Xrar75X/tZS2n1uK3v/NebKpXXtZqjEfHjxExtsW3/+TPENKr98G7ONsyZTU+nh8uVysAevPNnxhXExVdzdsk7fz0UMGkaIStAixXJ4lb5/CVu5/O1hqI4Jwjogzh8hJ47r06i3dVhGzOIZDtJ9CqoIjkgG1VyTJIQ6SqZAxmSZUqgwqCDjFh6yNP3ZxSloZy1+OirCmJz7iFoYwhYEMEqhaIAEAI0CDnLIbM0hgYYriN8UBoEFXEORCjKJhUSC0QohjJlAEqkalGzhWViIYmtG1MHI11o6qMaR5CWtVMSNxNLxEzPHr0odAisZo7twrTVFVlnG3bFpCGQal1G5ELEsE1ldrl5Gi9fI2s84TrNFQ+BBdAQt/J93/SMaIKH2Ehc+4mouuWoWc+qOtb8oLrOivuJtPR8fHxu+++S4QPHjwIKQJITwnSrVt3EPG9935ARE1T5+cMIQBAe3CUFXqD/DIrcBVKRUA0ImKMgAAnAnBtEE6oioY8ETGLMoc0bDCpoJJmtxUQzF6dxjhDYNgZzKc6DazpOrV6+Z2ue+qcxW2cZcTRIFTuzXHOYhJ6380hwxBBuhSQLndOQVBR88qHZPq7NzuijpvqXGTObu9rG5kvO72UNdf/Gl79Xtbf+JVyjAuiysu8NAD4flwb7Rlk7U5OVelyI/OEKuQBTlUVAWbmlOeEs25c2rYloqZpYozW2qOjI8Q232TWXzcfODwLpehWSSbjWVUV1trxeAz90Gk3a9qFUZgM2xDROycieYJUVZxzzFwURR5BH9Y+ht1ypnzvUmE2jp2b2tSmNrWpF9BvXWQ594uvkJL6gmJqnB8BgHM2RPAF/ZgcYv5PyjldfQQCxQhlCaAYk/viT//Sx+7e+p3f/dvvvvutxfLk3/43/62v/Mq/R2YrNKEcG9AI6NYazk4qBkopgS3LW3fuAZrAq2YZb852pOVf+9W/CmAkgTEESldlNvwQvKeqRTFKaRmCAEjkJGKboIBGBZg5hDSZ3PF2i/CGxRtc7r3/KCoGNUkoudJ5X5DQ0ck8JiIF7y0SFr6oxmxH5ErXLqmuEYwPoQSsOMYUILanN3bLquTlQqwzphgdHR+qL4wx0+0qBlBsQLl0s+tbL1/bOq4m7WolD99/ArotNOVEVJZ1ralJbcAkxhhTVY68NYUyIivOxg5EjlZtWJ20zaqN76e2fvTowFflxz/xinJ6+mB//+nezRtqqFgt9pfLFWErhK99slqRHD6b7z19RrTL0tarZd0ecojXtu8c7n+1XqXrO+32drIekyw1uZPFKUJJZlqVo6atQ1qF0CKCIY0Sm6Zh1sXpqULAabHWuFNH5eWoyLMpL8xueKpKgCzCyjkHL6eupSiD1IxBBZRFWZEFkgIhCpACZHCooMahdkNuA6GUz09Z7yNzXwgAmCkm7DL0sPM7zK05ChIp9db32A3ZiUDX/CGAARTjSNWgJWQxXg1xUCc5K91YUFBmETDWWGvrFIuKCIz3rigK61cSIwMKSBRtYyKi7OchyGTh5PRYcaWEs9kkBSuaNJ3RZWvn/BVR7OelgxcHydZhVcYD2T7nBdCx1xFypw0cIDTmvD4FAEUCZTJ0xu/oFW6Klye7LiOfj8KNnDilZIyx1sYYnzx5oqqPHz9eNXVPEIkxpiiKuq4PDo6IqK5rVS6KIrfgKSUNEbv0M5MPdx4kzbOCzJoJFgEqnCFEMk5zuCigSAJOKaV81+rvYiTKdGYZZRCRyBARIRBZxHBGuF2VW3hVjtxwptF5fEhDOmK+Aw9/nmdhMwI9OwEuKTl0EED2B3JtAy6dJ3AG24az65KEWNch39qbgo9C7xl+AqzD2mExIis9Na/KIFKGbthBvmxiOljEaJ882VOVXeZKyvO0zJpSSpFTSiKQUhKRnqxbtm1rrd3b22NpQggxxgzzMmATkfF4LCJlWeab2Gw2Q8S2ro1zAFCWI+99L1mHclQhdBDRWkvOEpEmzedVjg3M6NEYk1nftf3TqxsgrcH+TS7fpja1qU1t6kci+vqvCL7ANgbvCgCqaygLcAYSozU/1nOmtameMxzY9XgI1o0A4u7tn/zrf+1v/vZv/2cC/td+9bc4bIEZlWNOqbbWASCgXes3OmN66wEEPv2pzxlb1c28HJnFcjWd3fyFL/3LzGwMgEJVbqdYW6sA/kcCv4OBW6yq4tp4tBCGxgirCS0AojUOrYcklbvh3E7lXqncnTh109n1JC7ycdMEa938NKbmALWwBXGMzCvm49KTrULShdAoiWmDBUMcvRqXYlAQMtF5sT4WFYYmoUWDI/Tj09NTFmONK0cuiiIFQ6RctitazWF+WFozmmxtKUpE46vSOeuLsTAFllV92s5X6sQ6V4f48MH7BLian4bVcrVYtPBtimZi77ch1XUNgkR+PJrW9XOEayqVd1bAKwTWBAyGirZZxEafPymUToRXCulg71lReO89whbzKOrKjXFcjAWDxErEtwFTMKymaVqJSTlyYG5TFE2xNRY82bzsnemUYVqvb2R5zY1dskWnqipLRl/GYLcen6306SzeQ0SCSGS1iECIZNEQGtILHhiCAx9yZiNBepkquYgoRIWVCFVIRIlIhTp+JOvZ8qBaN8FkTttTYFAmVC6AkFKTGiBFY6z1oMTUAhpCssaPx5Uztm0iI6UoAAIERIKFyYEUCgAUhaJSSAmcK9CriCRWBGOsT0kQDfdgg4BAdSD9XgCW1tmVC66GH4XEzoFGudC+y7C4lEE3KApIp/Xr/Tw6RA10GSdchgTroALW1H3rMAkRjaM2xNF4mlLKis3lcnlycpIdbIioKArvyxiTc0U+YQijsYUhG2ObkVjeZgRjAFWV0IqImoRI1pKSIiGCskRmMNYiKcfInESTAluja4nhqDoQWagKymfjiKrZJPVF7jWXbf17FWJHoK2LddeWUQbOkBSzvvOHrdSdR32olLH6kDMO53Fnp5FE0D7lEhFEQCnHhcNaNol0eE/hyujLy9wmIoJeULqeD7qQHPOoCKoiqBqF17GQ9j6iWc0ra6WqIbUD9ygCkkXhiv2pjqSmAAAgAElEQVTSBhljst9mURRlWRblqG3btm3NWoUQZrNZjLGqKhGJMc5mMwAorXNFAUCj0cgNJF5iZ/3wdgQJFUXAGtOf0jZTygAY40DVDrsoQWdQRGdYW/OH5aY2talNbWpTP4Toy3gvZ1ODd2X+x7LqfsuYH3eQj9ea5rNG09hOp2mtBSBQY9z4P/qP/+tv/9n/EeqJLycgoCjWGgAGIAAL56VeHfQDfPXVNz//hb/41rf+79HYNDX/4i9+pXDXAewgBrPOAbQvgHyD90P+nojefvttEVAwL999ncii7Nf1qg1z68jaCYIv3OhjL382Bf+Fn/zLb3zq5+P02YP3nxkXv/f2N95558CZcLT/EIVv3Ny5cX0LTGPLuFqtkuVIsmyPGXD/QPeeJVNQ0zRqmqIoClcSpuu71vtw+Dy8+/1HaOD27ftm5EBnHz7cQ0137+0a3Lk+Kz/5mZeOjp+2y/bg2eqtbzwUmP/Kr37qlVdfWuEIEjuEo/0bkxG2zfH/+r/8XVfB/tHTg6N9AHjw/oegWoKJTbuzNR3vPoLWHL/bAE5DBBRrxI28JfTKJZodUDsqb5kCHzx4rmievH/4/juP6tp+9Wv/SDFe27Z3bu9axE98+mMGRhxvte3o5dfvgjte1rNbL1XIYzWO2cbUPHnyHLBFJGttvTr5+tf+1Fr3xS/+TFE4X1Ce3MtxarnLyiBwaPtijHVddwvkotZaazvrvLwen1f6rbWojIjeewLe29trm0aBlvWqGo9jjKoorEpZb7nuH9gJGkUEUMjAWuQ0ABCgTCYTlpRbvc4mPiugwQmrQcxYFa0Nob52fTuEYK1hTTHGo6MjInjnw+/ENoYVx7q+/+pdwOSrshiPVGxRjozBsqwO91si2N3dxTRWGJ2cnNpyVNdt06yKorIloVqgpAhkQJjRJjDJGCDrnYOqnBBZEINoDJEgYMIcXWjIqTIoIRjszWaG3d7lLuBFTi/vk2FGjpnJdDNOwwHKxyXzfjFGVRCGbGQKoEQ2U0re++FoWlswq4imlODSVOGVj8Ag674qpyGDuryp+XQiImEZjUYpJSI6PT199OgRABwcHIQUvffj8bhtWxHpaMCQRATJiQIrWFOqqrDk+VBVTaJIDpG8dRFaAA2xFQBmTKJA0MSajF8uT40xLC0arZyP3JKxnCQb60MOCGHNRitdMAB29iCiklLiGJU5R5p3Zi8AAGjPsmXOCS6yV2QGVTKM3+nZWB0NCTSaj2bH5VH29cy8tXTa0HWsNVBhfbAeqIKqdJdqh1BpAGmZj3LODYcjw6ELbjS5LF4tG8nUWdu21lgiyn5OSGb9pj0AthwRyMIhBu5LVZu2C/lcrVYxRlFezE9VlTlLMmP3m8Cq6ouCyPblrXFEhGhywudsts3M4/H41q1bqvrqq68CcjaDzazdYNG5rvo+g5pyebUC12cgGXDYOZdXXnoNQmeZ04lxMa+MQNKU/zb/Am9y+Ta1qU1talM/HPV1C7wMkAAIoFhbpJc/l2DE9KkMdL5rO5tsASVQDwKg8MYbfwl5C3JXgaiYFJMBBHDDQnXvxAZAKQVxfvqVX/2NP37r9+bL5XR66wtf+BLAuKdlTA9l4ws28UpPcO+XTVwW1bawsM5NMbcmMQMYAkJnxsDijBhceHfSxMQRvKvahQ1LKLdG9RK2t0YxRpYWkVkSGmusJRMI68QWCG2hgoImCKQ2BO+sMWjIxRCbVhIbFOU0MwJtIxK2kICxQfOQRo78adsI6AhUDVUopiwnqmidixzVpMgnbTxQXPgqAYa2PbFWOCZvkgUFbgyuUmiyc7+zlWjJ0TrjnS/KyjOvYiisK7zbcuZabGNodygVFMjAYWFSsIAGDFFKSTGxupQscqU0VhxFOfajKtTAwonZkm+DCIMhrKqxJcOcJIXEwiHaqihsMZByvWegQRxmjzADBmMMUrZCMYPdPOT/QWeSvlwuS297p3sNiY11IGygsNaHFK213vso2bHvChkZkp5lRp+jIJCZRTqY1EG+hABGAI3xwAKqhggAMpYgUpaUUkicFGJMQi4aZZM4pIhOAZU1Bw5SUmnb6Iwty9IaXi2XBaggKiMwGGOcN2REIZEBIgI0IhKlEQhoRbpUd2QBYQRFFVAywtwHlWW3mG4UDegjlj/WaJ7LPF4Pj6/y0F/7mk1TiawxhggQUQQvz/5dEWmtqOccO6/Ywiu3bR1IDIyfiPRs1sAynfvNjqplzuCBsEAUxJRvWf3UGp7zswHTueGgCDAAIZnM2FHOPUcVTNjlv3HvVCxACJT5ZFgj/dZHIskAEmCmd9bf1FXv+sIh6AS0igxqLsoW+liObOJijOnUy3Aub2M9eICoI9F6FXOH+tYpXyKTAZ9inzKCqJyUGcBoYlTF/BgH7CjIbCqT5zMVjFxIOV97O5pNkoxBRENEbbO8+L76wUJRUWWQJClyDzVFgIgytYuIKkrWKEvTxByH0HPL0Mfx5fWLs3m8nF+fZZ8ACmDyj8zsvSU0+SoTHSQomuMcemfanrGEC5CvCwxcQ+9n6RTnUjU6erMTo56zMz2frTLATsSNsHNTm9rUpjZ1NeLp+4ezkfuEEAGMQtGbpkToQtV/3E8Te+nJh34lQWfmRt2rCCDMVEASkAGyBtBIxxNKzxPK2vMwoW2b8PM/95f/ja/8+p9+86uT0e2f+9lfAih6jGrOyUFfiPoGTikvtTbpA1+4e/deYvGnS5+A774yM8bFetKcTDj6d999a7VanRx98O3v/JNYjd7/wVvOuRRC5ct2GQpbHR/MVcoDAhHxhpBKEVgt9atf+300I4RthInzVuDUmRRi2NurQWvWUlKdojOmYjWrulrsz4FnuzduGre6fR/KasFx8Y23/tm3//goJXBu/MZnPyY8vra9szO7uVR/XC9Z5/vH33/y+LsWm+s3doTp+s6WgkfRe7deshieP/nByWHrDDc1INkQOcHK+xMRaE7bWM+taY4PrwMQmS1fbJuCnu6tXKT61BY4KUeq2CA1Kro4XpGRyXgH1VqyggSmICyR3Pa1GXK1mrdAOJ2Nd2+8aYkLOxqNJjevX3/llXuIZntnlvPWB34v92GZRMoOLn3z1+UynGGP3g8EAJCA0FRVEWPLHA8OD58821Nuv/rVr8amjYlVZTKZsIpzxWxrWxXtaI34RQXt1GgWsB8B7dpK6JrmLncrk0j5PDFFqQIcE4FJio5MWTkkqZcnbViIhAePP6jr5WK1fP78qap+uP/dlATFOLRlRbOtqbMe7dhS4Q2JQ09GrTMGnMHSujbg6nQlq9SuWhHObx0R0VhrVVCUAZCRFBRYUBlSAlYgJQELCp3YdSAN+tYfLmHaF0zQnSMcrjIUuQDAUpI8B5XT31MS5thHhwEiAnWDWIqIvT0kIipcVJBeuRnr0s0LF/LAtHR58dmDsWO0KKPBsiwxUnY+XFf3IRpE7RFX51SSzwNCRDD9uQcigEaxCxMHRJN7dQVUk+XHoCoKrGpyqPk6ZT0glm6boWOZu/fLMgCSQaJ8aSdfRrz9AgZKDqVZd8rpdnsPT4bnFIQu2G7IE1/bTkRMvMbB6jmEnzcTgARUFbNW0jif+S51HT9sjDFs1tXCg5A1hDjsjXwU8iWWjXOapsmP5Kk56umsIYMuV+YAMzGYGcV8oKN0t5F8oAFgd9cCgCFDeFE6i2bgq20eqMzwL7/EaDTK1/tgppKNW4iy+erAM8vwUbJ+yAgHpAeXFj5yQtI6sy3nVkgB8kuowmXrVOjj6M9canEj7NzUpja1qU1dXXLVgn8CMGcO3Ch9ZNmPmdGgl77iOgbrv2bUZ0DEEoFx3YshIOVIq7Mt7EYNQSGE2rttRMuafvM3/4P/8r+af+ZTP6tQojrACN20/48Ge3ukl78xxhCFonA712agbrbtD+f60r0tTnT4hOxkIqF6/OHDmJalS3t7788ZFydP20YRfGmKltO4KGNKyLiat6CEVVmWZVjFJMrLDxWK0ejWaLzdJojhOJGsljWpT208OfIhpsJbNypN8nWwXkfGTsejacR6NuPZNTo9kafvPPngwcO9/Sc3dm9++Rd/DfTabOJvXt9tD1cxNERHbXw4X3wXsR1PXmaZFOW0qq4B62xaWlq19VNONqXTeFySv279FDG1YSVJ5/O5BW3q1YOHooKjiq2vhXi+3K9EQguGiqK0dXNMBtq2XtSsqjd2KmsclG1MIXGl1hfGb01nKv5o/wlLcOPZ7u5dAh5VW86WxvnRdCQCaIxxzlqvyiJZkdV1b7kFB+DB3Y6IRJOIEMAgTRNgBEOAeZamCW3hfF3Xi8WCIH346GFqoiYVlNGoEpHFmwtDKNp7XaAigQoISm/fZxX0Ev4hAE1JEDWPd/Wwk5SUgcg6SDE3oMoNc1CNLM3jh+/VcXVycvT+++8D4fP5A45gyY+K8nR+vyx8JLlx/TqBby2aqoAUI6oFHlW+RE0RmlUdIQDAqKxcCVVVhLZBdMYZixBCbgdV0QqTgiYWTiodD2MBIgBmEoYwZ3MT4sUA7qs8Nq4g0F7M8g1/VZajwpcWnTEOMbfpmv+fJ6M6ChcJ1wiPCxvQwTbQNQ4EhiSGi3extfy6c7CqU4Keg6nWWlZxzmUxaoyxs8ckBLWgjJcMYhQASbELjhdVtNTrMgGyqU9GsNARfVkImqPCUSydx29y1b7lHvyk80ToxTnGyxOV/fVCgvlPupFIPTeDenaL6/Y/gIhSXjCAM+tOVRXpX4sIsCfEELCHN8w82MDmGMourVKSCAOIqhB14eNk1sLx5AzydSJiEe7VltkuJYO9/GNKKUO+2NY5FyFXBocDMDbGkLXOOWszt0zFeKu0RlV9fz+pyhGgjkYja8mSGVYHAIC6IfV+yrwDWl2uuvc+bxiAxAhEUBTFBRuh9SvogkRTQM8z4djTpN2lhGvepYKdfFk79+BzVj1nr4iyxvZhfywANrN8m9rUpja1qY8oPvuou8DOnZU7z9H9/2AUO9Bo1g0AhrVO6j+tREE5kgUC16k6O8TYeSoCgvc+NK0viiRu4m//J//h33q6P8duZs8A8NrWvuhD8LIpRVmWpX0p1C3JmAVQRpPRdljNUjSQvISJhlJCgSCLk2SMsZWfFtNCzfykNmp3pjsc2q1ZxRIKX+a8AVUmI448B2YN7Gpm1/FKarwr5senCI65EEkti2hC6+fzsLtVxpCgTGDa0LaLRctppgJomuk2V6MG6cSZKUC9mD8kHdWLPdGHyvvOLlQhyZKTV1VjbBC2VYHaUuFcVbaLpZGPxRWNykKwbdqTUTnb3pk9e/SIoOFAznmFEKIkiM6jtI31RoCQoA6tRwAtQMii0eSTSkG19VYloJDHIrUJRCwk5wxoskiIxhivYojsaDJOKakFNVaIzmb4AFRpzYTjzDqFiJSNimbWhc/ace49D6lpmkEax8z1qnFkNHtxSk7NSiISUyyKgjNm62ec1ru380vsg5ktqCIREhIQdJsrmoSNoDGmKjxoRGtF9NHjh8amNh6HdqmyKCqJMValbzR4Y5yxo9Ho2taOoiM1CDY1q9gmo8kTFpZaEZEASk3TBDXogCyG0K7qZeEcKKQoqhqiJgEki5gAkPuMwWGhBA0JKwiLECADqjGAgHzepgUuzdF9ZPLBVRScnq8YWBli5BTFqAqDqqYoKSVOen7H4vnbyvn0BZALm3GhmT73y+e5ym7ACWkNKWm2vJFzJ9uZ+6jp3R0V80Qnr3fqiAiUYWTmfk0H8vKgX2cngoiY5aSZjUW0AmjUIsI6/Tjg0jP8Q50pycCzXak574H3BUQq3SRXd/cDhZRDzjNJjsPhQxVAOqNqO3vWdYJ0COoYMM2wfnb5rJAsrdaOfMvYKWMzgGxVCsa4dRJvePvSxssUH6gCC4iYPFbOQgoGUI0XFEJrjYgT1U4kmxMUnHPee1d4732e5EyCxjgAMN5ZawGgGFWkkOPshvfanxu9GjYHw/dJEl0SI2djJwUY9hJlhWeeHb3SWHXtIxazQygBXl7XuHh9ndnpSscuny3L9jpYHMSklxYCdCPs3NSmNrWpTV1dCQAB13zSwZ59xnQfQLbHWgn+HLl8F35UUkBAPEcvogBCiABAlsBYACAFp3k2Qddy+fLYH0hK4ssSAJBcYAfG3b5xs25SVXhQ6kRI3Yegwx8N8uXvx+Ox17u2iJ/7iZ83Fj58+PzRk/r3/8l7s9HNdlXtPd4DhrIgovDswwNrylU63t66dW26+8Zr927dvo5mdbx8jKYZTart7e0mhnfeeXu+OGraxbJe+ggKKbbHi0UjAItVDYpFae+98jKwG49mik2Co2UzZ4ZnB/uP3n5S+NGtu7tQ7DFhNTHtEp49SLt3yq3ZKzdvvPT5n/rc6ZF/5+2vPnn6wUpuPH7ynclkvlodbk0nIjI/aVarg/nCVNXhdGv6qc/+dFVUi+ZuNR6lEP/ft59s3bjx8t2bZrQTpZVgHn7wfDzy1vJ4Csz1wdHx8XHDBFvb25hO8oGx4k5OD31dkBSqGsOcdSHCt+68Vo6vP30kauJWRTs724bo9GSP0G+Nr4mIJIxBi9KMJ7M7d+9GjuPZVNWEpKXy0NCossg6y5GNLc64js7eE1HXoBqinp6evvvuuwbp8PAw48L8y3VdEwEisAoBOuescZ2JQucUn/s2gHMYo5N3IiKAAZUs/Ftv0tq2McZ670dVKUk1hvffe6dujg8PH/7Df/z3y0pPFwch1uWoKCufYhuaYI35xMdfe2n37s987gu7u7frVfzBD54Y0PnxyeLodFS5l25PHfHp8WJ//0Fop08fPRZb7tyZjqsK0I7HYw6tcFotY0yhjahiDZUESYFUEJQUiTJA7WAGKEpupREycwE9AMGLfvqgL0Z9cJW/4gXGYzqZluUoxnRycpI4LBaLJGkynmX/kpyN+BFPThdk2MPmZeNWkYtmlflrNgiByyntwOsU1ppjZOfOOqgZc8R8H12IAMKghHrGfoF0Y2ioiopK2SYzQ6qsC1ZVAINoCC2hRbAKFpEU3GWclgm3DBsABNESkQGw1lKkF/h2XsDq2b0260qlO5kN5LfW3TB74SgqATHm+G5CQKIzqBpjHHYFdcpbkA5OyoBOsV99y7R8Ek1JUkptjClJ4qZt25RS27ahTavVKufaDTxeBn15yw2eBV12TB0REW1vbyNiWZbOm9F4VhSFtbbwo7zuA+ZMwAmIORFBVRnOnRLW5lxEzpiNOXaBeMN8p+rArHa3l7ObDF44/XDQgqIKc7bzGVxzLkyHXrxeZC1SlqRf8MDz6xR5AQLW4jQ61Jdh49kzn4nb8zlMF67KDeTb1KY2talNXVmytqwIPUXm+3/qoaASkADEH/8DRTpdaG+jAGAhT93TuqhUANQ6i90YXudOBmquCoJOAGxtAQCr1aoajayZAUBSKsueD1Szxh+8aJuHKb6hnRqNRjGQ9aS4Stowz0fV1qSysbGhMQBCFKwDZyCQCrM3aff65PTkNLanyhXziaVGoJGoKY40scREiICKACmA9wbFclB0HpWEYTqZNE0DHIVxsm3JJJS6pNnzZ4ttq1VpnOEkFJfe0w6EKWF7/TqHeLpa1NzSuKxAD0azA400maxiOtaYCEeWXBOk9OPRtIqwEJ+wOq1Z24R1mGm0AO+wlApT4ZBicGZrXFapPQFdJmYitEaNBdLCm1nNR0XRuoKttYwQEpMYT1CNgaUGAGdxUk1iCGiSGCldYUm9xVDXOBYE4UQqJiVoUwRCVgjKhhw6oyz9pBUNE33QK9ZyZ3ZmSzi0WYA0eFMATCYTa21bNz0GgBgja85+YBERFeaYUrLGQUcgnq2gX6R0LsGe7HsBACKcHx6PxylxbOJisSicH5UeUSfj6nSBk7EDqn2JgmpMJGN8oTMYhyYpQ2wTRzFovSUDxqDVIKFpS6OFIUTgsJqMypoKRGVmUjCggTnGaNAwJxZMQioONKkYsOe8HPoBuW7XARpEGGxNAGWAfBcovkEkdn4pBF7Mk19QHsbYOaBkd/uiKEpTpcTMnDQzJ9RjeMTzMA/RDIkCwzU6jEtd5iHXrSA/IsCg/wZ40AFmd5/1Tn3NAEP7+WMVFHPGzODZIBwBiAEA6kwsVQEhU6xoEAwQEXkki+j/P/be7cey7LwP+y5rrX05l6rqru6e6eFwZjgURZGJZFmiGAYRggC5wX4x9GADdvyWAAmQPygBjCR+yVMSwIbiJLakxLkoku3INkVRN3JIzojDvtXt3Pbea63v+/Kw9j51qquHkl4H58Og0VNVfeqcfTln/dbvBoamDG/yJb4JJNgewd5RqB6cpjd4GolKTf2UT2NT7oqOkr+ikAAsBORo4cMiqAA1BYDg3WtuQzMLTQ1qqiqaRwG8moLRwdNHRL3LFY9dc558YBUuyZnT7SyHGTSvVTIUWeaeOiuAbYRq3Iy0KTACAzISI2IX01TcNwag4pg/ailGnnrPnatKlEu5XvaF8uW5E7LBvlTw9iOnFOip5vKwRcFrZjYywDodcJhKI+z+LYPoD84vj1gOJ1IWoGxn4Oufy/Rmmn3aFyuHaO8bhKnq8Aj5jnOc4xznOG9esN1LN6E9k3agqHzDBvxfjEIsSS1T2Oa+Yc9gv0CxMcEtT+HVmjWBIlNNSPBaRh3ayDdaNQx927YKBuCyKAAB3we08NMFqfeVNiGE6+sLcPn58z/17YBuvd3luplTmLcVfvDu2wY3z1985ImfPH4bdEZh9u47TxmXVTV7cL7oU/4X//r3DCVU7dXlxtDvtsk3DfU9aPrWt77eVA/6iLs+ZtXnLzY3q9V8tvjFX/6yKSIEX+WXN3/w/HJdh9mL51jtrs06SbUyXjzvn/3ZK0QD1NXmuvJOMn7nX31PMv3o2b/K+MNV90Slbxurzs4JWHO1un4F6G5urhLdvNpu+n/6InWQu4WXR7sbmi/x7Cx8/esfPrv8s9/9Z7+HMmcL3kE7r996u6qb8PzZjgN4fvzW2x9SteZmjf5aRD79yc7lRwEfNUF8fZHhmXfVu0/fqeovrLsLCgkFd+sNkzS1q3zwTHmIw4AxZ+uhTzFbiilSiMF7NagmdkGL8eWgK7ws+EqVhpmOKZ1jUvkdLNL3/XK5hPni2acnm+1NcDxvQ+xiiQ2s60pE6rrmSbQ2XVL6JtaX7pFdSIR39ItgwzBAoWWAAeDm5ur3v/Ov++76+cuP+n7nQs6pn80qYu26rQ/07jsfAuAvfO0XT+anT5687dBdrC+Drxz4yodZ01Se0dQ0Eep6fZMySs7EIYRQVV5iRCARQUAi9kzEFcCQswVfFrq0j2kxBBzFpwhohUExyKaqlmHyWcG9WMifwvKNMYl36+/u027e+VJzl3POOcU6I4OqSr7FZmPg6lhDR3un2Z3V7b07l6fWsv1JKPDg8Ct3F8H7Lvg9Q8KFcWLmovItxjAAKOrgvbbBQCZCSA8W8TSt7xmKyHPaWzKd5HZECGxIRA6QCtl6v1FworZGrWBx8WWVwra9lo7zGeAc9vUABKY00ro21ZTb1MA34tuSkaNqqqUTT0FRDVQAYLtZw63SdTyYQ06qaqKied9/YGY5TY4AQkSWUeUIPmCMsTy3EELbtgCwWCz2r/cwHqZit9dzFrxXNJkF8dZ1vQ9NAYBsYf8IMOWIZjUi3is6ChVbTpUjSCmZczlnJnLO9X0/0rmm5fNsrIpAk6yHp+aw2LNcxmPsJ2hBpEUmcOgd3RvC33DXTNcj3u5cMJKp6P2PISO8+3m3v3Tvvt8R2oGZdH+RENIR8h3nOMc5znHeOPO7FN9dWgzhAEQRwOwv9dDThqN/7atlq/nuHqYH8PvaP6L69tuvr/qKuw8GfeXqALAlIMsQjJEDyAhUVQ0QyVHJ5cfDD9HXHs55GGMhlEbVjV1dhvpkF/HHIluV62VVs25zvD57u3buJeOZl5/v+kUz5+VDqfjF+bs7CKAmMeeT+vHqxaxTl4OvljPSYUaP/CZWG83SPP3wvOKHJKerCwFwLz7+P05n8dFDe/vtEyGPOBtyEPfWzeZ7zMlVf7BOZy600TyB9TcvUaWpc4zV48fvVZKq3c31zf8ycNrGlxtcZ1tVlR+MT5oHdXUWO4d0DYjD0EXofS3f++Mfxi1UCKfNWewAqkfNOYZm+XDxS5effo+we3BqVYM59289PQfO651/ICdE7ftfXmI7RO2BM8ND7z+t62E2fxaangOjfSHwW4sHX26qt683Pcqwg67GNg7ShlNfAdX2Yvu9KjQRnsuwIDi5eQnsZ1UzI051FXXd+iqIGhGgwxgHBXHsRERMEMpKkaeQeSmVDGZGBo6YUBlS4/OyEjWZVbKsgDE3Lvi5M0IRIYcS0RCyKAgwE5gBl1VeJhRiBdAIHQIjejA2Q1SEwgw5MBARyCJggOCIqIKtCiE4TdYNmyrkVxffv778QRpeWl5ngTY4AlJg5yxJPm3O5rOT95/+3ONHX3J0tu41Ubuh58i4ndkupqrl6HyD5zFedG6xGVaxHpLsEi53gye3VASthkHWgH0dHOQN45p0TXlTMzrftlVN2plsKgbNISuYJSLzvmIKOedsUcFyTkTknGPH4+pWjIjpbjX2AYiikSOiMVPelA3zBNtUCv9Z8nDAiBRJY+rbthZJqFgW9hqLs9I0Ry0AXvcVfxN3O5GuCEBjJOY4ajoBBjQb9wJAS6f7ZDyzNDIwMJLGd1g1GBNcELl8ay//YwQwLYoERiTyE7L1BUtPSB8QMVMPAAhMSISOzAQZzcC4XDVIqjIApIqDGhoLkAALkBpqVmEEA5lALCFiSiJpACCR3kwBBVDMUDQzs4FNguQCZamgowLYc85o6omcc8MwlO2J13JNy1YJ5oJzEFBFzbJmyapZUlRVlSySssScs2XBfquqSeRubgpmvQ2GGYEcERFFLk45H3ztDUI9J3Rc7HO+cqzDCVgAACAASURBVMF7X2HRZAL0jnCCRGTjdgUZMFIBrGSwL7Uj2BSmFVEBlEABwIMCGCrsv7JvbDedeQAbNJgpqA0SgCATMhn5iRUc9xtxupJBrRhd97JdMGEC0DReRaaIyCWf1ICYgVAUVIGc1zHAh0ZuerQWbHDakIHRNIhmZEzlvAOQKZbIn51YcSOX3sKJqgVCg1FprONGBgoAJJySh0kBVI4s33GOc5zjHOdzNoEbAMiaGQkdgWXAZEkQGAwV0bkqxuxDSEmC5xE92pux6Wvz4VcePbv80zi8jyl06yZFdCE38wH9xljZ4WqzcvQF5hPNOQ6nnM9vtslXVAd7efN9CT9uF/XgQLzLAzE0QI2kKiev9ojcw26HUVLleXGy2KaNYVLsh9SZ5iSznHNOpOrNZo2vgF3qB2NibM06SVpIA8cE0SyDqllyhs5MjL13FaIDwyypqjmqONaUsyZlg7YCFAZzzAi8G6ISI/Kumq1UrqmaO18bhd0uhiZXjV1freJgdV1f3ZxxcArbGNuKL0V8Tnlx1vTDTVWZ2Drl4eHpGcFss9q0p9gP6zxkh8YEznkRSxmGuH14dtZtu1BbVbksPavqEE/mp4ioKasasiPyopqiFVSCBqoqEstqCq2GUcFUsl3HdZtmn9WTOYSAENTA1Imk0hkGTI4guKoKgTBkMZiWfWUfQrHgBAMgMjA1BC72LURMKRKhFRayCONGQRqZ7jWEYpJj7B0TAmDRnzmXQJMYO1c3M2ZviL4KQ+zEXNu2YR3EpARI7hfRqrper7uhU4ESHE/kiJDZkDygM3RZwUQQmamsNV232/Z9RHJoThWIHLNIiqqFXkspZdHEPDqgDgNFVJWI7aeLOEfKq3BWep/fKw8l+0CUyZ11aJmb8kKAkMyMxlXvxPnvgdvBAx7gNT74dZPhDW8528mcOaoSJovm4ZO0v+xbzf3UxNsagzcpCF6z7RXSFcc0l9dnItQE0TvnHBpUcdMP++5HIi4MGADYQRN9SWHdt5iMOyBEcNjMftdpORKDutcwK+qodwW1nHOxQI/9FoBKFMOi9NGbE8sZSu6qGZXjP8XCABESASKVrkLnzAd0AckZM7I3JiAEoNIVXnhIV9JlbHw+oxoZQInQAHUMni3wT3B8D7/dGJxUIQgAOJK9NB2jvZ3VtABLoOJqRQOSkQadjH23nr7Cj1v5DCl6XyzbHjCypUqAQlQQGnhCYOCx4X66Asfe+qIULWlSEytbzh+aFUMBA4AaApmpAkBdbJgmAGBqaGAgoEbBEaipABpqiXUVMyNI0yWqYALhyPId5zjHOc5xPl+TFdbrm9/6zX/y/NknzuMPP/oTJv3a1742DANh+Dt/9z+LMTE3KYlz/AZ0Z28Ge+Wrp2fNt/9o+5v/5HfM7MWP5WQW/uO/+e/N5sPFxUcvX77Ifb5eP2OQXab86qJJ57/9O/87OM6UELZVq7/0rS8mv47eeiWJTSWntZ3v1nCzzWpfFF1wgJNz8j79zNe+0sVZmPe/87v/NAM7PnPuPOf61Yurqm5TX6Ub3XXr55fPqnl++lYTgu+TiEZVqtt5DRpT8iaL2urqJEPq+7Ra7V696LxbhVC/84XHHFDg0aZbDUO33XYobnOTLBEwty1Vwf+L/+935vP2P/iPvtbM0w++/8PcVaBuvY7D5UsX5u+9/6W+q3a7LcGjP/mDZ9/5zrc9n1b+tG78s+ff//6PNr6CX/lm61x6+wvLs/b8448/uVl/MuAlAjPiYn5CaPO2OTk5CRx+5ksfklHXg2RSqzd9Uo3zRRMW1zlnyWBAIdTONUwUY+TKBe9NY4y9WiQyZoa4p4AFEY3GtZuv6rpqEbFpF027RICmbSuNaJJSdM4lSwykMsY0mIEBKaohqwGgGnDlcCpkY1MaPVGIzpQIgNjxLQjJQ9+2rXfN5mbz/NmlpOur61dDv8GQ5vPae7/d9X0fwXlVAsVf+Cu/9PTpF2bVA0CuQosKV6ubGKOv/KNHjx49OKlU5pWPm83VzfWzFxciqYuJPfUxh5wdeSJHLgS3IBfMpF+jSpezAqKhTwLEYbl4kNOiCo2CbzwhqZkwc6mXMCB2sFffHYZnvDEyZJIIvjlN5K6Rr+SR2N64xQ6pJO3QPgFSx0ARRCYyM96HJcIhSilFc6W1+oByvAPeJved7e/tNyjP7/dP/JQGQjhonL+flgl3lJYARp+lGd8D133E4ijvu1u5tg+rLD/vnKsc2RBrqAtgLmB830RHRGC3EH0vtATQvu+7rivFBvtGuzL7SoPy6jTGfWVfYXodIRE0TeODC857z957XwXn3Kx5PIZ5lt0X9qPEccriGl/g1GsXMO3PYHnWYHQbjgpjRBJIKszma0d+AqX7BkG6DW2aBCeHpYKAJRoURt5y3MEBRKxcGg/42LxA5ZGlYMIiLd676YQnPIYjeiQGAFSTkT5GACAkRKcAaTplrIY4HduSLYxgmPFAl4zmXt8dwP29kydOUsuv59SX96bx5KUsIqB2nQY0UZUsUUQkxdJYk/se1ErvZZb4zgc/e4R8xznOcY5znM/VOGrOTgIA/OEffaeqzXEitj/+3u+uVptP/uzZV7/21W9+8z+MKTnXTrF1+73/+2Dv9e/W9dl8vswDASZHcLPdNYvNtnuxWr8chlxxs1jMUt64doO0a+09fEmOZpZT1CFrdJVFWKtm1uAwdNvNIJXFCtOQ8uk6c+UCSsq5F6O6bteri7aekfOIlYhqTN4RGXmsZrOQ04qhQmHGeeM5ZVOBgAu2WuOAiVR6c6yQow55gMAteCJy2XKzcClvNzcXqIhRcWDGhpSHJESOsc2pPz3xUa/Xu+teBvZ9v40yoOu4qp8gtqq1oiRZuapGl9hVadBZ40R7dtY0YAjsI3Kn8DLmi6zXrtoZ4jB0wdXMSUTUHKMC5tOzBVFqat52Q9dtq6Y1MwTHTs2MPYN5UygLKiJH6EqAPJKRGTEQqUAuGXfF94dmSgwIOfdJIiEMOUYZELEGD2aazcSARhqBSs02kgEbklnxi1LxARGBaklnwKlCq7CMI3Uz5njKmD0RU4pDySRMzNbWIXWoFgl9qfKLogiOOFR1sxtyzFDVPJvNY0KPNFsu7NULESFyjshSj0jMXgxTFAMLvmZf2AACI0MnqQ/MTFXOMaUUs+Sshtj1YhB8aImD04pD0IgiGQAMJOdYsk8LXeG9P6SAVLXQb2+EdhPNRbeQCe01yLcHMCKiOpaYMbuJOFK82399GzFy67XDYrKafqzgLnzj89kzbyWvY++33EMHOMhdvPOvfiqN+Vmwdnoy9qba+vKmQfv4x/u86KHhqrBzh1AZyYhIERGNEKOIiDjnStzIFGXpSkf5AQQurjMzgxjzIfdY1J4ltmRfLld+qapmidNxAwJkBOdoX3jIzIVXJHRMfsiKiKLAPEXpkkNE773eZsIgjMZs6wCmGguTXPr9hGl/yiaRLQEiYp9gQo5jgiiSFZZyPHD7wFWYQsXGK3CKbnU6ZbfArRGu3OYZbvcDJnTJQECGYCYwBu/ISFQClBYOMDIs+SpQnHG3hXtGY6tFKAitdIYoGRgoMWPBk0UxMJ19h82dy6l83CBoTuN2AABakWtaCxHKfaQiKmJZLINqRaWJPgmmDNFQxLKCoq3VVEySDimnKm+PkO84xznOcY7zuZoipvsbf+PXfu3X/vr/+7u/8Y//13/Qx+s+Dsi4261++3f+z29+8993LgBA12nbvobu7iHAuwu4Dz74q7/+v/0PDx9VxPFnvnZ2/min9Hx+Aq8uQt/jtlfACmh1/vbw1nuwfV59+4+uOMZZ87DveLFkwrqGqmVCmgPMf3gxpGFzNq/eOTn5+lf/TTTbrNYff/S9nHfPf/wK4HqIW3aJfcy6U7shvzhtG+9t2GnYDadLRncOHEFzHEwyXV5sf/DRs3Vwc6WzZuGDa11AzFn9tutSjlc3XRQBzosTp3nrGWfNPJGjLgK0A26FBmKWYd7D+uLqE8D45K2lr3DoemkhAT379Dqrr+sqVKswy+9/+SzSJ+3py6fvkeXZ6WKGFJ7Cu6Id4BBj385Yoc+6+srPvrfa8rrfXb26QETRQbKmFPp+UB1++//5v2bt4vzRW++++0HvKHjPbtF36bvP/tD78OjRk6ZeAIJjQCARE00yGFiC4m+xLGICCQEBdVTxYQmRRyNQEjDImoY8IGKSCrNqH5MmdqW6o6w7ldkRUDYAIy2OInQAYBJNR0MQAtOkk3LkkA4iIkFNsWpaQj90cTfsblbXbKtut9pubh4+rEFyF6MZGHri6uTkZHl6lpRvtsPN+rl3212XAJ0RppRi1KHfeQRMcea9q+t2vjg5E0BtFksiOD172M7mhhYqxz6wi+RSxL5p9PxhhTYzXBNXTJQVn7+6AJH5chMHZYcGWTVnU0QmIoOUcq7q+WuATVWZ6Y082P6+eKPs8+7Pk6q64KsmzOfzpvXsyHs2oKZpqsqHEJgZFFQVVRTptYjUQ9g58lp3RJJjW1qBc1OFHO77+kZ+8Ba/3at8uFffdwj2Dn/1AeX4Jjmo0T0ICgf4+Zaemiidwh6PFOaEP2/zLQWkaGL7YXd1fYGIu92uEHQpFXciFaCuqqZwqHdVG8FhuWrrpgIA1WpP4R6+3gB6txcB9rLbEqCiNmpEnXMnvikvdt+OgZgNEEWoAF26c6n05RUVISuzZwRUSbngGQQtgl5EG28nGIk/NIVSfYAjTtODd2gzcxqnA89lhwaQAcQHAiMBK1+7jY21w/2FkcKj2wwwBLhN+vGuvpvMNH69IG0zE4V9LCuYESgimIhqBhUt8M8EVNFENZtqETijQRrcuDOlxQIoU36sFEWpquScRLKZ+d3N4YUEIwksaYiAimWzAASm0kgeVnBb8Cjy1heOkO84xznOcY7zuRoEQuCYDTx945f+nX/rG7/y6uLT3/ytf/xbv/Vbjme//+0/3jdMNO1h1uhr0i893Kfff/XDn/nSy1fbD79yhhY/+NL7Z+eXg6yUuRt2qxWQYDM7rQlPTunR47xYtv7/Bllvb27S47fOe/hUY9fO0AP4jDlZfnEZu755uvjS+aPHZ1VTtR/trlYXP5nVrrvY5RTPzh5p3GFOfb8W65YP6MGDFij3257QKGDVekXOMhDoLtl21V2+vOYqAPsZVJjVODMrJY5bySZ9nzZ9ZxxfvHxpeXu+XIrWToITp4ioJfxN+20/a0jyNspmSKCogDHlWM/PL7839Nv01ltvqcZtepF04Wdx/mD7BE06aSphgna+ZD6pffOjTz7JvQ1dqBv36OH7p2ePnl/+cNjmlIY4DGhI6lOkNMSry9VmvTOzv/KLPz90eHHZVeFUBri+2ta1nD9kYmdmatE0l4yWLJEAmZGJzW7LuBH4IHKTAICICT0gILIag0FUxCw59WrilRFRLSeNCmmMLgTQ0cw0Tl15AAEmRGLyruBAE1FQSyMnoAhqKnmQWFUERiKy2azIrhG1bsJm1S9PGBURnCnP2tMPvvTVUDV9xM1OcspgSYxzlpLQSESSxXnn2CM5AkPvZ7OFobYwA6bF8qRp56rqGyfaFXsYE3hnVXCzln3bIDtyNsS8Wq+bMM85M3uRwSCZqZkUgVqWXlOsmwUcBGDCQaw83ktwOXDZ3W9K0Pvcl3MuhNDM2uVJS2whBABo26ZpmhCcc87yqGZU0zFLcsRauOfT9gH6AAxTC4Dc+tAO0eae1oOxRBH1p5j37uO9e5zeZ373TXD39Sb6w7mHnckUrJBJBUKML0HN0EDUJMa4Xq8BYLVa5ZxFTERGWCh2248Ht/V0zrP3vq7r8r/lgBcH4NhR7r1zYwcDSk8HMx2NcgdRCbMpOaiIKHEYaSsslY8F9XHOacwFzePbZqnFY/ITtAYdrwsN3k+evYLmMigYZqYAAIWrVyh2ODAEItJS6HP7J3rNtzxZEQcXHldQEdjQAMzGyhYzM3Jj6AmMfN7EMQKBTibJaaMnp/JgOG4rjGykSAQrZ4zu8KhpAFSVLEMUzaBCoCoJtdTARMnRsogmVQWpzCbtZY6WRS2biUo2E9Wcc05pSHEwMxq2ewgHxRSraiCapXTaApZ7uRQ2qJcMt+lEprE7Qr7jHOc4xznO5wvyISCgcxWCdy6oDU8eLf/23/q5v/03/8tf//X/+b/6r/9bURLJwYc4xrfs0Z3u1w0HS1g6WE7AW198cHI+Q1d33Xa7taq1s/NlTOsEeRszS16vrV0EsBPNMOBVp3C2hLzNRmtRWJ5yv9sEB17XjV+0rieEyjZN3vl07Tj6fHNaA5n6TGkjSqFpl0CdaB8tuTxg3ggY25Z89uC2gwhS8CoiYNlXWW2QrEi+CU3GaJZIyUNt6aZ0rhmh91XO4CFUfo7iMEMgTmqmKeWdWJ5VlvrdbtfPTtxsTlFWQ1r70MZB+w6YWWxlOlT1LtTS9QIYxTZGGpqFYxPYgNquW7C1iKcB39Z42m2Q6Fzzi+DOvEuWV2jkeOFxwUE1urKGu7q4MA2L9gGIBzPHM1POAjkrgDovgNnMDKUsy5g9o1MFtVx6oovObkT/JS0w7lSVmZEduQrVmIKQmCMwYO+BDQOgA1BBUkU1JSQEVZwWl8UURKCgCKYZooiIplA5UzHRCecoAPgqMPlkfVmZIZiqDkMMDAisZnW7kEgGFdHsatW9/WSx6wSRiZC9U4DWVX0XDUT6OEgSsFibESIFYk0pCgqapiSVggB6Y8d1NgVVJsdOkZE9iHVDio0n1eyq4IJbbVeOa7WcpXOkddUycUpJBQ6iQUZqSFVFXq9J+AyZ4v0dk7EPbfznRlLMYyAAReqZEHnfjFf8axOog9dTJe9U/NktpYaHCfg0Ov3K4vi2mIEKJjc7jJb5zE7zz6IrX4Ntn/XDAFBe117zucdjh4Cz/A8R7ys0DufgH9rEyI1OyJzzfSx9+6vhELPZazE5h2E5RW27BwYVOyM0ovLfpGnkIo/MamqkhioKYLUvhGHpOtep004AUGHMUoWpbdzMip9tTF8lREQG7HZbQCMwRHQ0NUYAThwvSlH/YuH7iiJzRPUKr18hOGaicDH9ieoYpDP5C2HcJ5gdoHdFAzNCUO8YLKMpqAGYgQCA5zFqBUdwOBXSqoAa3yt+DLpDRM05xo6yoAqhqWZTAc0up5yzSSqcXhpuzAxNUIQlFwhHpjFGQC1xOEkHg2Rg0eJ4BYIpqlIed1VY0W5PAqCSARj4UJU7cUyvOZY0HOc4xznOcT5nI5oI0BSRPGBF2KpIWSf9tb/2nzx+/FWEEDztdpumrQ9AnU6o7x7YO1hhvvvBFx88PP/4kxfddvXBl262w+p7P3qOBDdXcLWCAOm7f/KJr+zlNXz6HGLzZ++9D22aPVp+wdVVrm7Iu7OHDx9UUGu7aJ+uO9it3aPlfN7Kb/6jf9hULSLWrAzw/tMnpudsmVhcSH2uu7xKnHOXuhzTkPvNFfB8iImYXcueNNSwPD+nQWkdPWvTNNsBry9evdj9BLD+9Nkrqqp1ipuk7MHyhQf5yfcuOEPtvHd1aJvrbrOTZITX3bP5on48O13dXP7xn9wkhcqBpS5vG1NwNbqq//BnHwu77/zBtwVOqyZXwdXz5smDE+SItJ3Nm34Tui2gLXdb9S2//eQrnhdf+rmT2O1m83BzfZljqn27nJ86R6AppvW2u/xv/t7fU6v+7t/5L06WD87Plk++8KDrugcPTgB1GLZElnKPwMzg2TMFxgDGbEDklddj+dxtCoUh6mJZn5zO67p+6+1HagmMlvM5qObYRYl141Ma6vkMPVky3wRWUEFVZdjvCEDOMWeVKCpgBkVWl1LMMqTUgynCrbZwq+n87NyR7+Ow2qwdbBBx1s6I+utVROJf/be/9dYXvoLN8uf+jb+6i3F1Acz8L//l7336/Nk3vvGNJ28/lZSur1aEuDMHJgTCHFRF0PmqGXJKWVMejBgpADECk9eu71PeAWZNTgSJnJ/VzbxtZogekeR6dfWDH7w0wWHoYtq2dXj44FFTzWOMqrmpfHO18t43TdO2bV3XhQhS/Szd5mvbLeNhv0edUZE7htr74AqzpBYR0Uy6fovMhCGlJFJEm7iHfHcefYpwLIks4w8YAYAfbY0HoFQBwV7LqIT9dgDYXwzuwRuZvfv1gz/l5+82W8hICN9Bxfha+TtNOlVVNTJEdOycc2dnZ03TMHPTNFXVlIJy51xhuBFv+a99fVzx75XLNYSgqnsV6CEKBYBkAwiByL5BHZEBsoiAISKyd+wCEJjZLsme4JW9axHGnBMEHj18NApVA2SYQkHNUMwy6BgPO+W52ihu1DSRaXYAUJkwxr58XfEW+2X0r3USlj+dx/v8LQBIxn326xjqaQqAcbMxSaBSaDcwUVXRXTlQOWfNUUQ0i4HmmFRVU055KEkqY47O7rrIBGLsJWVA5VLiZ2ImYw6qaLkGnNtfz0BTywgh5JwRjcezqWNKErvbfFpCAkBU2AfWKACXAFguRF8av8c22ozxCPmOc5zjHOc4n6txxdFR9jStZHATGDhmAPiVb3yrrMzbtr6r7KI3rdtuM+JLcJpw9av/7l//h//g7wePsbehaymciW26IVGod1tUclEy8SloremlJyX0OSsqEZ8AtrudLFw1n81vUu4o5pl0frvxvoYGkhEDM+XUI8UYdxSY2FIaxMBXc8nDEEEw5GxNxX1yBL1qFI2OeqVo6MBhNk3gUxpm7TJe/wRxLmKBfJcSkYUKiF2KRFA51SbwbrM+fTqPsGXfIVg2CB4kIcMi5YSymTdxvbI2LKN4STwgBT8zg5xVMrCfa9qwc3lAIgYV8jb0NwBooAQ79oNi7ynGtKbofbXMSUyDKZqG4Gep71NOdVtvd2hmVeVTGkxT5Wd9TMvlMsZskJgZwByHGCMC+FATWIx9E2bJclWHIYljSimpalX7Ippy3gNIUzFCbiqWOIQQALIRb6JUdZ1UwVVd0mRkzGIECqqSswJAVVVE0Pe9iDCTcKlrs26zq+u666OZiGZEc44RUQfNObJ3wFTV9avnmX3lsdn00ZGLg4WqFvDs590AbVNvd4K+cYwpDQo01k+bAkDwPOwGRlJRQpeTGqjztcKO2GvsDcg5F3MGsLYlFUOozHrHjRbmCCjGPlSnIkPWmDUjKZIAOHaA2aKktm2HIZVkjpi1AShF5HVdj1n0dxmtw8bwWzk02pQYWSDWrW+t/EVViZyoZpX9+rtoBX0IZlYK0ImDyPhP3kSd4WFWyiFeEoN9aguUFr0DWekttrExYGZfkD11nSvhLQO2j8o8TOm8X2wwVtsf9hzc6kVvnZB7DR7RrSVyfGS6w5oSERqamqg0zpWfISJJksSqqvJx6Lru0aNHZlZ0v+UY7q1lh/tTAEDeFQIOCF0VFACYBExNbV81uG8Mz1NnwL7hcALHSAhEhm4qCUdiPwovb3FjcSeSmplmVJyKNxjAyArkI8UivkcFiHni59AAmIANCBCEeI9+AdHQRrPmaBwtnsDxMAr6W2oUlcanrfvzC6XhcTpHFUQbM2LH8sbSjcCQDJKiGCSlXMB2rwOCiSUHIuVbmEEtW6+SzFLSJJZKDKqZBTfknFNODlRZLEsR3xbOsJRKjLm/AKTdLSgt0Z0GqBDG4kiY8DMAgBAggo3k6+01ZmaopiY0xd8UDF2U8COYPkK+4xznOMc5zud57N5f8F77wuuVDLRfqB0oykq/VPnJ5S/8wrd+4zf+UeW3q5sc/OzZ5U98kza7kj0ovvZgbrdzFxfetefBXHCzmMNulbWXakaOTj+6vKH8LEp+dnFjVr2kfIV97b6Y8+Abni2alHfQQKh9it1qtxFJYqqEu2xd1gx8s6UwaBTdJkSPdUu+gsDmGgjmqrY+SYsudl2GPuo2ppxVANkRmEAGNcvKmqxSGoIBQ2g5BF6GhXgSsIuPO6SZilc5Xe8CksS0XeUehdrmIUGzueYffbQ2vyEHfbqsamjrRqNyXqteP3hsD85P0c+ZL8BWruqR+mRX5rjvzHkmyHEwUOLKVVUVmN95970hrpzPbVtLFrWhH26cc/Pl3HncbPqUEoDGOGw2a8ecUtptfmRZzs/Pg/fb7Xa32xEz4LhA15yYuaoq5ynn3IS59/6DL37l4elbRHxycmLIAkYMOaec49mDk5TRBF5tV2YAokU+F7wTkc1m8+rix8y8XJ4AUFPPQh3IUzNvTFM7C5OOjgpRsdWERFmtmc+fvvPFOgxPf/DBMLy0PM9Zh4zs58DttrNPf3KRjazzXbcFwOVyfnn5Yre5JuDL5xeB60cPH7IPu93m5eUNom12fUyC7OqmVUuhqavQqAJxhSRqWbQl1DzSgBJmWFXVkGNVVVXlM7izs1Yydx0TqQ/u/PzcjDVrjFFV6roqAMzMREoh+CjO/HMGX3f0HeaI7AmogijIMSo7d+sTKwmUhDjmbRiOSTl0pwJh38sHY9rnJCCc5KO3NWpj7uJezDk5AG+7/m4tWPB6q8RflPrbJ+y/llXzRq7v8GfMDEkBeA+ZDuATTH19+NpuVPHd1XULAHvDXqE3EXHsGDkguwr7dIiZ3/hix6/vK+YAzOh226soJo2nRzIzIx0OXyCOlCDg5JZEQILyj0tqKAOAMRGAAllp56A7auGRATRAzhOClpGwNxEAR2OJSokkKYUNfeEPzaCEoORUIlJAFExVM6iqZpPxOIc03DriLFvRLasMw648gklSzSVMRUubu2UQNc0gAiZggipggiImWS2jjjWAg4iIFEWxQzQ0ZtvbjIVKWeh43Lyj6dahg9uobEYQ2XhOyzVm5chNZ9ZuP7tQ0QxobIzHokGFafNln0R9hHzHOc5xjnOcz9sc1C3Ym2AeHG6tTsDv7s8ckgxmJjJWYAmlX/7lb6qw8/XmRq9f3dx0cXYKWEGoVGwj1KG4GJ2mB7ubvp4vDWEYCKN+9QAAIABJREFU+qjD0PXzi7YKeP1y161vxHC7i6DMSTZZlo8usqbF2YzmjbA7ezhnkuvLZ5dXK1XLgkbVLtpmkIS66+1UvFgQccxBLSEooXrvaqqWfua2fPPiOmG3SZvr7oqhRSYX0OXkDAAoJ8sDMrs+J3YIQV2lp4/ns9O5IsTrC8AZAKHNhr5WsZzdZvPMu7honkiad+vuZn3FdarmsN3t2raVJsQd5V1ntg1ufn76gIiQEuCND4LCahmoj9mrCaKknAkRGEPw6u3hwzO12qBrmllOUgckNwBtXagQcYgbyQBAsbfNTdp1V5rTs08/NlCiHAIP3frVq1dmJ6oaQjCQ3XrjvTs5OXHOMdKTJ0+IaNks6V1WgfPz817EN0FVY+pF8jAMwxDB6NXLq5EzyUJETQ0pDTc3qx998jEivvfe+ypwcgKPZm3MiZiRMVQ84szJGNUElxOYYDtbIEId4qOn7+/WddddbTddHVxoHlTV6TbCxeV23fV+8H3cZotV5a8vXyIAA/WbHhIu66oKjaR0c3mFDrfbbd9bqNhVAck1TVOFJgsyc4zJlBEcooEKEXrPKQoAEWBd11VVgTjXtnGAdhbWK3DOPXjwANHHPq7Xa1VhNzKNRcxGRMyuJHa+EfO85oh7zXo3oT0GIChwHMZ2ASUmx4yT08wxc3nyoqpgaGXbRXHv1hsjUSe8t//VReq2x123FN9otdrzcuWeZ6RScf4a/vlMn95PAYGvUXwF9h9EztxSMXffeBSMp1+qY6DJgXnP7h7VsQociNkTuaqqpu4EHgEYjU3jh7DTxsfFfb5OibEZ6yWnjNIRaFjJPSpok+3gaTP7OzSm0SHw3n+LRqvhyDshIJrtAUgqEkpUAypZLArAeCvHRVCc3rtNukI1jt4/K6dXNQuaqSrmJCImqqqAaGaiSVPOOUrKKhlGjCcmSSVLyjnHQrfSsBmFmimLFnNdAZBFzJmtAL8ST8pVeUJmRqZgQmZggqBsgiZoigCIxoCAlieq2TlHjhEJAZQmhyrAnYPO/rVPIgYGIBMpcuWyZ1JiQg0ToivW4lLnoEAAwGQAWLJqyEofu5kBjdGd5S2JCewI+Y5znOMc5zifX5pv3Ay1u8CurMb4Lr93lwwEKDViiEYEzEBsACYyf/r4/V/91jevL799MuN+0+Az2HUXnm1QjxhOHrQeEHK33b5Sl+LSBETdrg11SMyRdAi6Ocsb5wD4ZouRKqg81jz3wbdblZvnL6N1JykQDZI3Q02gnAYwZWEUPyhl4ii7lJU1k2TbrGkYhBzV0XCBNXnJEBESxcFtYRYhzzQBmDjHc0dqbpsUHRjrADl43GrWrm+B545U+nd/dqdxGaNLwvUGzfyL59eIFGMcqNcsoTbnHPJJ3uSKKxw4CqchW9MrbCVrzt5oqNpn5GtyA2qD4JEHQyQu+iQ2E7WcpFNJAHayfBhj/sqXfz4E94d/+F2RPD9ZvvP+l5n9etUxNSoM5rtdH4esub+5vmIe/tnv/jClNVG6vHyVlJmQkBAVwTy7ULngPSEtlksRzUmKc+fpO+8wzevmgZoNMaoZos8GptS2SzBWsZyTc6zWIqiIzU9PTM1VFaLjELoYRTIBiEbdlgQ9UwUwAjP1IgkQKqZKImSlevGUQl3Fc+ULEV7vMIIIePKOoHKop4v5i4vLdffSpGekYdPHbUq9Pj5d1mfkCIa4I6Oq9YuqJVJiVU3OuVBXMGiMGYCZPXJLBKFmYt+0ZBRBPFi9uupIL0BOUkpMfrfb9P1KJNe+MnUx5n7XMeOTt5/YlHryUxIsPwMF7bsubsEAsyMc6+AmFEiISEhETnXKFQSi4kikqecA9yShK0mbhf2YvJr0hqIFAFOD26oDu1+njmN7oBziPVVFwAIJiibwUMz551J/dysc7C/xDmX7NyjFW83eITVKYDiiLIUCgphdabc309HeeBuauq8i1P12156KHA1+Ynehx/SXMdcUp3RKA0Qz0Jxwwl+EpaPOomthkn4aGE4HHgBN1EhwfPctuFPJBgNTwNKmXv6MOkLPkYVTMVEDsPRqhPflxhIx1ZKYAmYqoiqay9aAmW6KUlVVbER6CqaSEpiCqprASPEJqA6QD6hCQxshbCl6RxUwHZ83GqqijZ3rZoKgCIZYKjsFUE2V9rsJqORHFCdYSj51YuloH3y7P+pifHApEAKM5jz0UPg9KigYsbB+MKpnDVhBSi+EAEGJvAFEYgKaUmsHwH3crqDpEfId5zjHOc5xPq+Dd/EeHLB+e9Yi3zYxHOS6pZSY0XsySFmGLIkIHLKDFnL+z//Tv/Xf/f1/frLImM9/9HGPMIchKIaq8vOWKr/rNzfD7loJBl2jQ/Jgzpw0LA60VcA+o6XBUmoY0frsElbvNYvF+urm0xcvqMWX/Zrc7tHDyjXgxPqYVAZiaqnPvHHaiZhozpklm0spSQ+Uo0FbtTE4bz4B9GoDs5vPdZ0NTNXQzHvKIo4jtGwoCiKBNiklyU9MDAfm/v2vDcOmW9/4JPbi5bWD+aq73nTZK+665w6qynGoxbnZds2WA9Ba4FptR3zi3YbdNsMGcRcaQGIzQ3ImDOqAkiIRkBqjaRYr6zcFV4WzReu//lXvA/yP/9N/v9q8dBXusjI57xumIJk91btuS6bb7dV288J5+e53f2+zeSXarW8u3Qy8B8nADA9OHSPFFB0CMw+deA9mmLMhwaNHT5bN00XzFIiHmGKG+eJBO38wJPriez9jwKqQVFgYffKBwevp2bmqGrqqbpF4td46x6oqErt+l2JpcCYzMMMENypMOGvqJQIHCCfnX0zpLParKDMAN+QqboWc90hI9WKmzuvldcrDzTCsNae8Sa+eXczCAnWoPJgaoaQ0zOe1s2WWASmrIXtiJu85RSUiQFYiZqwbVu9NOYQvWMqM0K0MNdZBV9erupq/ePlCrY+pY/KaIMbc97vguZ23zrmSETLeITl7T3+xO84mtSQgGShOck2aoAiVfnFEBJvkiKVK3qYqhdG3RUhykMbBgDJx7/s4ljHEEhGLsLPQWYfM22Sf04M3BNiDwcMczj3LdwgF/4JSz8P4EDwAUYg46hIP2gUnI9/tQRupTwIiZGA0JLpNpikuPwBFJGYHAER82N3HTPty+SKhvE2suduxsX/J8KZyeVOlYh0bKwxLFTiwYyTjO/8EFQkAaPwZBDRQoyItZbOSw2MCWtoC1UEPAGJKZiICIgQWhwFUQDNIspQtJxFBVYnrkiaaUsopxdgXLg5wBIEiyaaiApabO+0XBy0daAJ3s17NTL3fn4vCL4/5pZABgFBgeu0ASCLlE8NMDfbXAyiW9j8GBqXSEokw1tzsdxyAkMaYZLt7l6ACAAEfXF23t5iYFFPe7ZkyQjWkPcc9NtHvtzf2QaiEPH6O6ah31WKyhWNi53GOc5zjHOfzPHSwvfo6qzd9/N6tX0cAAO89QFbLBtlxkTxlgwHxCvzu6dP5u+8+XL36s261e/zgfCc9N944qOb1eqt5R+Cbuomxz12TXQJLOPQ4DGR1tiFVzA9bzPXAYgaDxk7TL3/wvm/ms9MHWjkN6fnFZTdcrja4qDxolfpBI9Wzuq5VvUSJ1izj4M2xiS5mzlE02KCDrl/fdJ42cvXSsuMtQq9QQwy1JwgpRrOSjwDsRcmyUkbbdKlouLz33ttssQuh72JPVu0+uUBN86Xzzjlsn30SvTVs0O92IRgoWjqFMCBsiKDxC3IOrR+2Awba3KhKTfMZO5JsSoAOTE3EUlQCUEFFQnI5URqIcb6cEzv92s/94i5dbncXu+1gFs9OGyZwbFUNkjXl3gddLEMI9qUP3kn5oUm33qx6vVTJKSUCDY5BsyZJg0STHCFHYDYmzoNuVl1cfdyHK2IvRkaV5m7ot0YV2FOkKlQhcAAy8oIMvjbpqVxOQx8zS0riHOWcmYDQOcciCkZMjsi1tebIKQdyQTIq0Gx+JjmsAShsvWub2anzTUljJMfXF5+IxE8+/uj5q49y2loWb2wC/W79yY++f3N5Maj++NlPehnqtkrOHNlsHvbR/MyO65BSEgQVK/V1qirZUp+qFpHpZDlftqfs5tKKGZ6enonuUq6evPUYMm42u4uLzA77vg8h7LP7D0HUm6DOHY7rDvLBMfxj70lTuXX3FdBSUOVeRG1molJykhBHy9Ptr8a9vRb3SS0Tu4K3Hie9g8T2a/R9UOdBgOcduvJ+RM1reO+NB+G+qHWf+HII8+4fnANT1r6A+8+nB8daPCCAcpbLL+KDZ0EH1X9YjGNwr9H+PjsKAGhZzQgQxpqC0U8Z+7G5UVUn0aNl6wF0NMhJMlHRhGojUydp1FXmCZnB6P1TVZGsKmhqmrm0FKiAZFIp2ugc08S+ZinuOFW1HNgVzx6N6M7I1EE2MC2ZKPtOFQBmMvMHr5HGNkA6OAKKhUCW6To8iIpVAPCKY407koHtSyNUTKd41IkCRUQkdYiGCGqKKgREjKMfcMTu+90HYDysDDm8cBUmFnq6xAEUdepNNTMCEBjvKDOEotZFVZwSPkfKmEpNoR29fMc5znGOc5zP89h+AbBf38D93e37SNDM1ITICCjK7uNPfvDt3/+973//T//0D//5ybz6+a+/tZjNf/L91K/ibLaYN42FmBFTgn5QywhSW5zX+EQH6/uVggEPPKTAblD2Z49OHj/w4F9Bkl5Eqt3Qf/jhh8lcNd+uUt/D6uW1WO67YQjkyRrJUcUHDrOWoaoGGZIG5FALELiTE6orUVUluXwxpO4SV/LqpdBsObS0isnN4qyZVRS2/z9779YzWZJlCa29t5md45fvFpGRGZlVlV3XrG6mu2fUw7QapOGlJeYJjRAPPIAQAiQkJCQkHvkDCP7AIMQDiEE8MBIICaSWRkioZxB9q6K6erqqu6q6Km+RGRmX7+Lu5xwz23vzYMf98y8iqmYeu6RvP3h87uF+/FzM3W3Z2mstIy0TYMKQACMjghrGYgRUg5mxYLFC38kXLy8Ty24H1PHRw7fffXxGJtury6DntWCzy24Gr5HfItqJ7JKE1eIdYRV7OWyeIYTLL4ZaFitedSup1SDCkh1e1Ysam6m6GzHF1fK0ZMC7k9XSafz2B79e6fpm+/RPvvuTUsrpugpJCMRijlx1J8FW68hkX/rye4yqWoZhO9Vyc3OtpZQybTfXJQ+kcdxekyOEMG7HEOJqeVKnIW+7Ybyq6aVT5Nh1i7NS826361YXzJVC7PrAMaiZoWbNtWajpUKdKI+TSGy+naqqhpQiUWsM4xi7lNJk1zFG4gQE9VrVJfQivobKFy+CJAkpxd6JnCR24eUnw5C3T59+9vGnH8bg4raMi2Vco9jVyxebzWY35qeXLwrqxcPzAct+Eft1DCKzcyNxkNB1XTaUUtyhtU5TLdnFLXWh1CrSdd2SeXlywtNUzMeqJSZ+6623EnfPnz+f8hbwpt87uB22eewvDiT4eUDo2Ljl1tRxlt6xQESk5cYdZbi1drvmPeivQL5X2k1ff8dX9pNuUR8f5txHDpw4JvTeeHg/L3/vNiPefy72+3kn5OhrZ0ZxZvUOo+jHOPMYKEotY3PWOdpDOiQxHGSEB9QnLK/vQ8PzR6zg/tQ1p0uvAMjcvDZDy2ka3R2upZSmfzMzsRdkXmvVmkspNU9aqmvVMrma1Ww2N2o2zJbpALjNTN0KuzG5uLMpe2Uz8ta6qUTdHskfE602HoGx/dqB+8yYNW9PtKwUIqrte92ZWnf+vgLfObFz/gSgZk4zhkOzOyFr0kQQvCFGgnkLhQeBDe7tv/ZXNsqcGEGWnRhwcpD5jCVhABOO9ai3cP42sOF2CDWwSQDU+SCMJMCgRyi/9cpWRmhSUHKo0B7lEjHds3z3dV/3dV/39UtQBudmG3ckt1MrYK9ugQPAplUotNnq3uTdmLnmHFOCaxNEvGrO6XFvfFZBBYgwBqGUkmKAq+sn/9P/8F8susteFvnJR3X1/jh852z66bII6Zd24Z1atr1PSlvEK1Oy4UTqV5yH0r8895dXGz07fXsokbJ1AnVC1AlT3/WlrgcaiHfZnw6LT0daSpBab6Lq6XL9Fy+mvlu7e0k9dSEv8/byJgEnclGHupLFlscdnspa1fsxvRXDkvO42g22WU7TemKp65cSRh77C31robtV11WffIrqvdIlLaeMpna0nhEZDni56uI6pmHVydVwtebV5noZ9WWKXS037iuDVb5W7UAP4BdWKHXE/odCF17f3dYXvh4nvqaQTN/XadOlF1peBozsqHZltEmW1HjZr/OGtAayhdU+LHin28U6E7laIcSBRuhyGC5G33arbtJNXJqkSFycryXWYRjSclVKqZSmsUgMW2wp5MGiOmXLFh86bzfTkyl5IFxvBpEzjqtBuRBn4hzSRBJZOx7KuD0/vTg9C1O2EMZh9BjPUjrXWlgtCFEpNb0k8uKmQY0ohODu1BE5G5GCXIKpsMZS4hjPAnP2vOgyYcvEkQk6Vcs9SmR4/cLSjkMXur6oW3hmZQu9EcvLEMjU9aZyWS/Psn/RhVXBJi625Ln67kSeB3+4xgfTLoZ+QQKlybkQkhuhRmYSK+LV3BAGw4JpyVgHWRCVoW6CSNez7oQoCPfVfSy1WvNRUYI1W0KGMLGqU5tM7zMbzBX7RIHmQS9CIDMFXJm5lMIUqlciVi3MWuoGPPXYDsiklYyUWC04WzHt+8hSq+8M4iGYczE/2SOXZtroBIMRCXHTm+2xkN/ewuGzncYtLQbYnl4y7A1CzaURKW7kRm4tR46pIR9rhIyDwGg+/qDZonMvxtozmUdhAEcgziASkgQQk3kxjQhSoTA2b8aypmrkJ7kHetZdZxQNxWnslktZn1gspZydcjHvSyCRjdfNhdjm5stBZZpMKxaLKgnU50JBFchO2aUyjNTZHHSiVtmVGOwtfqQmYobBWhzI7PECQD23Bx1K5nAFjNw6Gw6+JurZ4USe86b1XtZau1KrVnU1WLFsbgpVVzWFm8AgYGvfN25mrSeTW9YCwC4wZmCW/wFFrl5pzGjD745Zzt5ztafFHq+2FPXZ7SbsWTs0yduezxzlpD10vH0iMlhbffAjPJyqzghzL/Hm218lPQRFOlNbj5Awm7gS656DdYXyzOju+b72Kkl3fuWO0hT3j9BhvBmneTnAqOXCS7ttTp7mgAnNyHIOfIDv1YAIwD3ku6/7uq/7uq9fyhIRhwXiXHOd8np12tZM25QOwDSVrgsignmZ/9i75fV1e557aQgAUkpT3nTJ/qv/+r/87nf+8Yvnl6uATtJfjcPXL67T3/4GG3340edPrjdCNYZNOh+6B9b3y1/9jfeTnxZsBvXV7uzz7/9g8/Jl6k6ZRVHdUWst25vP8k+iPFgs08N3HjmHuo5vPTxLfQequ+EKMoYuTfWmljKOWRVWwY7PPr358Mc3neCb3zjDKrz94N3zd99W7p98/Dzvhl55tTgJF30uJ9uMq2lX3LWglkxWllMwqLsQJMgixqkSYgD7IsaYYjEf1usVUczj+PRpdcdiheVy+Y1vPYphTWxjvhHp3no7eg7PPnv54uoLAMtFilbNzShlXL54Hkd7VsYyDqVP+OrXzx6/9/D8YrXs191JrNQDpJOmEKc+Vin9gvqFhAiRWEtrR+oY4Wz17rJbrdJG+ppzdlUCch6nTT1bfUlEurR49OhRSl3qFiGkkPppmkKacs4p9XkYN9uX5mMpN1Unr/r97/8ZNP7gBz/47MknVbfPvvjISYftuO6Dq7Ppp9tnn3x2NZWwyay2eu/LHzx+72spLh6ePwwhiSSl9b6bTN1c0dLbVLjZRZJIjCwEERFqPu3GZaplUIrgIEmW07Tdjs4lj3UTd0ViWq5WRvjJT370xbPPN5urk9NFHrek+taDB7/zd/7VcTt++OGnm831lEdiE5BqGXJNdTGOozrHrhOJRMpMXm02JQIcLYtrP4s9amJsHXPTNLUUit1uZ2Y551IKgK570HBdrRVuIQTm0BojZ/roiC478FG+j8V7PaP85/crzmzMnN52MFZxZg7sTlTveKjsaaJGUh21I/6ibwlmPsjqjqm2g1Lx8O4AGh+1f9V8V0Rk76z4C7oij+76oRv2dSngsZbvTnwF7PiZXQzLrpfA8ErqjMrMfRJxi4zoKmRwLSVb8VKzINSqpkP1XUXxWlAV1ap+XkoueZyDB7R4rdO4aznjXrU1TjZ3k3HYtl5KMzOtZgar7sqtg7Qp6Kw2QLIIdw6fzG/P52sHC4ClNF5NWk47t79npNeoKrr9u3t11Y/uvh3dom5Y4wMxN6UehuP+OYAdDxKx6XVTHzhC8xK9E7GIvTJuXnmkfZOzzohxPljaH/Quj0e89twdLSJOfrzbDfs1uR3M3zCcyF6hZ010Hu8+H067b1rcHdIWJqz1qgKgfPC5JXcfx+Ee8t3Xfd3Xfd3XL2XVWp2MJaSQkoTG6ZU8snRy9DvNEkspMcY3b4UmoIPvST/YrfaP8jDdfO9733GKywWunuPt8+78JAmrO2UFS5Ck0CHb9my5WK9T0Uqct8MzD5mXLPSo8E/NY4g9qmmtQSKLLRZhpyXQLkZT9uzXOX/htmMiYSUu1QqAKVcHsYDMIzF5gHvNBQFTTicnXck8bYkC6UQddwshm6aSvZhNxbOysahAg+dCamzE6m5O0Eg1EFVCAAQM6RAZQXpYZ1ah09yniCGm7L7LuWid3LTriCOBd2oaI0IClc4KlVpMYMZCSyNlmnbDruu6mGA0lLoBaMpTL2euo7kFIZinYDFYVWMQIzQCB0ZCblZUB4F1gXPJwzC4GTts0pPTky4uVvHMDQnLxL1lJERyEQ+kgVm7bgmKcB12ZZrq9ppPTk5q7mtNEq2oLVbLUshIpt1u0fe1FiekRTIfi6vTxmmjbl3/EKaBSId+Py2DBGYShObkrgARhJubYJ1cjUiJPVEwNYaIR1Pmbmm8c14ZXI2pQqDBTVgcFVCWWvPEcGJ2o+12GyioTuaZopJVJqtmQRKouhfAWCCB9z4fTjPcaoaI6nTInbxtkjSz5s3IzGbNmdb2d63pAzELt2a53T+3q/OQ1rCPFJfjfs79W9shCs/3iAcg5ub60eiImWZhZrp1QGnujXPiwpFC79auYxa5ER0rA3HXQvNYU3d42hwRcTTLfwWqvQEe/EI0u3854TVN4HFfZ0Mps7MHw+h2awKyWryO3WLRR1I2yzVPxaZt33til2mXvIorqlbLVsMidKRadRQbA4pqgSrUlsyZxoxBUcyK1qxaIhcyN1QlNVSFGtThjPapV4MZGWBG1TEnzjm5CznP8lHSzR0gHVqAIg44h+lOqY0zV7zXvt3CQp+/fA/ALNibv64b1rmTPQhSum2udb9NuLuTV7Ff7nP3oMPreO/IV+e2l8TdFYI9Tezus3OsH1SU5LPRzn6vmPcC15nlA6GF+9FrixNi/sqwbLe1Vhwn9YEAaBn3h3zXS4lABHetsxnq/Ens2icX4u5mRHyv5buv+7qv+7qvX7oiAAghOKzCYBo4DMNWSLq+n6YKBBGKsTvmE+7Oy/b/UgF1c8vo7Es+/y8F/fEPvz+Um0DepxVOails4cckQ3dqXmM80UAFeYR6yXT1UsdBr+xKS0ICOufxxaAxSqoVokQQt2g+2m677JdE5fmLq2eXujjNqSuffvQXi9XJky+effLk44q8G4eilmIKRBIie7JKWi2GjaNcb9hkpJhCcgp2vnrYwzBco1KKCdYHp9CdZmCcdttx906/lpiYXapZCVCD9sBglkyJ4VFSSGQ53lySoxvGpcSx68g131xluGgFc2cGaJKQYuhXyxxCF7jvFmAmrwpIyW4cHYsovbCZ0vX15aJ7Pu0+NuqybhUpjzu3UsvgmqdVMqvkzgKCXV9dfvjhT93GF88/6xPGabgZnjGzV9/tdlq0Zuvjou9Wi351/d77prRenferVQzdgwcPShYiMrhm5MGIvUtnD85PmFMZT9zC7ias1w+ctu9+6bHq9PLldRfk2dPPlkm2283N7kZC4mBedmN5dnWT2LqHZ2vN3qXlIrwHoGiVZqZnAFutk5kCORCXqkRi1UUENIE5JHcgdIE4lmpTwaRUkJrDg2kxK3U3gOn65kXVXbVdqdOjh+er/nSR1uv1ed+n8OnPat4Vm9RssVoFMKmBqls1Ku5Kpu7VFIQEGMhBZqZGpeWtvSpI2+PDOZJgD/BaHF/T8s1zceb2X/tAdiLGIf+tTetvI+/uzlyJ+A0S2X2KtO37Mvd4bwZvDC7uxCxgs+mA4g7IzX0m6I4dGg8Y4MDw34Wa/hoIbLPkVwWKTRHXYgMBqDLuRnS+Cd3d8p/HuPF1THgMVJpeETMAQvNztD2xw3Ar0+7ypeap7jaqOuaihqx12BSdhk9efJpqduhEMnpUE88graaj0aSUyRzVSA0+qKrVAjKYmiuZ52kAQKZmNjtqtiMpsxyQ7+58rfVwvQ5uIiwHj9AWZT6PMZlPlzXzygOu6mK8PWPWiCo/fBM3wurgQkP2hiz7lgBx+Pa+zYDfI/bDZW3Q7i7AuiVRo991Rtn7xLo50NLdj9666xuzRkBbdHA4EbRpBwjM5HurZ3dnnU+Vz5EVTnsG9M5HsN0p9fXfJieozuYwx6xm8oJ93r0T4I2SBAkDcKi4N++Wdh6m/WkhCmAgxnvId1/3dV/3dV9//SEevf5QrSaBA2DsBOu7+KMf/sXXv/71rjs1M4CYYQZmxCj7vrDXlo2R74LCvYrCLRJC0sUykKbrZy8eXTymEuPJk0S43NxoiWHl6+DDTbbB80isfR3pkycbNeNFop5D2BSKXjWRrk9OxVuYFJYpLru0m+qzp09ucj5/Vx4t6cOf/iD2y8+evfzwyZPs9Wpz41By7pZLFOq7065fXt5snl5fGezi7W5zc6XwzfiiGj745tfWKVpWdN+DAAAgAElEQVTBZLjZjZuy22iYqiD1koy1TDYWMDBN1WtmYg/EDpGQGhXUd+vAdXtNVy+ywzg+XJ6MDx/xNE3Xl7WWMSD1fQ/hLoZFd356mrSs3HtTcv3cKwQEToQEi5q5TtVpGCaAdbN7vrv6S45r4ppvnplVrSWKw3y75eurtRnlIacUtjeX/+yf/QHz5pNP/lxkcB+mUWutMXZmvrnavHh29bWvfnMRV0G6zc1HQbrHj99bbtdE4va4xvNFv06pF+5WyzMWpJSY2ZS/+v5pLcS8vnjrPcO2X+rN9osXz55pLrCFkDq/rAiSkPqu0lh1u9089RpfXJ7pROenD85P3weLV3cJxKhuxAxMi0VvBvJ6vb1hIqgpKEUlEfPIzF2/Mi/ZdJhcnSoEcDL3mk0H0a24qk7DeM1c+wVOT08uVm/13UmQ5O6lDFW3ISEFkWDjMNmgQdI4bcHBSlUNBjNrWdjzTNHcAAep2SwNeqUprgXlARxjbGBPdZbhzTLFfZj4TP0Rjprp9gb3aBsx2ofK0ZsKd/wqj/xCSIjYnczQjDpBs/dioxz5dtraosnYnV4BdTA/3qVXZtVHWPEOg2d7bvM4jKG9/IAbj29/Hop7ZR5/2NTPg3/tHduZh8PMmvsIeH5fMYC5jsPNi8/HTb8LodY85qmog2UnlKbh5vJ5yKOjTCQTRC2RgkqBTRWTocCV1aEAT2aVyZlbqp7PkeJ7b5tjO2NSOjwOplvGVbxxWURysEklOzbDtOMjZRBRIL5jW+olzmcehzBBcOBXYdndJbm5KbctM/iB8m247mAFJK8TsK9cLD/QfIDvw98Pis+ZCg/8OsFrlm8vrpEexHtm6nJLKVOD8d6hQeHmoinNmvXQiuzux3Quc5hXXnzOhLR9k6fhsDN7ReLUkKo2i5oWZ+9EsUsAnNiZ3MFCTgSiLHH/oQhE5KG7h3z3dV/3dV/39UvF7x1mA0wHP86iUxT+X/7R//ze48f/7r//n4QQzGoLemYOAGrVGOQXbNjmdpn9T7gWCkbkNQ+dTMsFD7sXgkWduDs5NXy9sGT6ccFldVss1uILt8Qu43BVvSz61HeLYgNHIGeRFBNNUyW3RddR3mAQywjEXdfDBVPuoptnUA6RtqN2fW8u5FU8qkI8BV4wVQlLcFYkQQhxLbTkSItuFRmldpFWgS2l0GOVxjwZDfl6Mw0XqyhJnQxczZmM2EHCedxppSDihblfsS8ixZS6G0UuV7XqNG1UFQZJMZddcCaKU7kcpsuixryU1MUgRtWGCnFTYvTkEZZJsmkU8WnaxX5YroJjYrpkx/XlFSiRJOYuhne7dN7FsFys+9S7VuKcQqn1MterKA/IrA9Uq6fIq0WseShO/Ul0G6uXPF0z1ZOTs/PTWJKfrOO4s2mYUlw10ROzjNNYKlLqnaJ6cF4OU3GcxV5L2Sgvay3VFuoLtzpMFUAtU5Fdl1ZWtzH2p6chSSWxwoXFECJZ5cjV6na86RL6SLm86EJIKQooxhollHIjlJYpjtkXHQ9FY4IEBRFBWVygARAvEHKoluqKGELfrwTd6elFqZvQsW6zqXWpcy+wam4OPRj9AwjEFtirO5jcQGizattLyvAmlV0b7XsODW40S6wO028yQO5Im97sRbkPkSNr2zw8+Zh5a/P/V5wx9xAIbsQcHIJ9ANohJB1HcrtDYsQty/dqEvodiu929+42WLb59eGPA915DNvwmmPnv3hM37zD+yfOcE7E+VbqtY/SVidzJpLZA4QIojV46UiCl0AVnFGKxETSLbpwk7dBM4vBQBSMjFThCozVJ+dKgDAzfOdVYHAjs5Z7AVdzZ58bDfWIio37i2sArKVkoDVdmvFscELc4sLDvsMTZO5NSucAVBVwYuMGE2dfUxcNvjdiAYG5GZnsH2nrbLeWlXY7usgct3Ec+0Exr24wiGD7vMGjZNWj27sXkStFvNag6wQG+xEcbbc97RVxYCUX8JzZwMQUCMSYD5SZ3J2mfZTIbOsCMoY2PtMPhGE75hHmYHfeR1aKsxs457zfY2msM4FUGgYnJ5kxOYkzDW7NsIiEnUlEiJmIKsejRRfJ3N9Dvvu6r/u6r/v6ZUN9AABhyWUELAaKwlbLsLu6eil/9Ef/9F/+27+9X6GHu1L7jTyGi7eV2jYPkXxt2ZuDOKgLHZOenMgHf/NfGq4Hy/GnL4Np9/0fnEyKm+2Zer263Nzk8fr5F9stQgDHPvZGMqprtWS2Fc9ay/Oracr1rbdOl1L7ThYdSNI7bz0cOWTs9Gb6P/+P/904DJUmiAbuFqnrEynvNgNV2ZTtjeVRS7/sJqKr3XXiKabkA8Zp9/lHf9WbncvqW+9+4+Z6fHozvBhffvbS48np6uzswdsnC//s5GFnamUCWQCsWxhzXfSpZKo1f/H585LJdKU1pdgvv2yLuludkFm+eLhMEhbdksjNay5e6iYuLnk05u1qdZ4kVCtDztNUXzx76d65Ls3Qr+SLzwfF1fbm+1p/FjqbyuWjB/bOO++GPj48f1cgIV49e/7jWlYffvhhiKtPn3z4J3/8T1br8s7bYblaoJbf/7++z4zz8zORuF6fPrj4Spkqqj/97OMnT/4wiPz23/mdt956a5qmP/qD/3fL07/2d//e+1/69UX3VkrnebK8mzSZxMBSh3J9dfP8xeXz2KX1et314fT0PEr4tV/9WynFWoZxugHljz/5q6rD9fXl9eWLF5dffPzTj/JY3n378QdfuzSiy6sbJa6gYRpN/GZ72S9o2QNe//RP/kRrTky1VrXxwflFYLzz6PE3vvGtGFfnj74kvGSY6Q6ACRNrIJbgVE1E+r4rZQyu3/raN7/87gfTwN/73vekm8Yypg4KMHupRVVjTCmmruvMuyYncuJAofh+Qu3s7opXnUXc3XSWvdVaG7k3jqOZ1WJN1BdCEJEGUQ4ti6q6zx+760pCdKtZwr69rzXBHXVa3r6Q7iisQNL0hGQ+c3QkVBovdNut53dSFOjVkHR/A6vzSkrE8fNfZyBnDPEvEIuHNyj97vBLr27/Fo6SiIQQ5kn5URR7Y8mIvGFCIjKi65fPP//sC2LXkoncA3OQk4sH1l8o9IvPP1na1HVxYldOhJQ4iqrbFLg4mYCEhcHcLdtVbgrPtvMMAhleixxk0gZG5BBhh/ZUZyfnWUnWpGJa/CjzcI/3YDEm7Nt3fT8kAIALji1VhABTrQAO1JbvkV4QeYUTBu1XI9z8QI0CRhTaKCW69S56lYk9bui1Cjl0jtxeREee8rxQ0gaDM4AJu9Z4DEBBLVsSYIMT+CDnoz1zWI1nYDaPDCFSETHaryfeDg3qFl2z+mxx8MyBhImk75Y2Z6sHDiHGRETxbE0kIkLCIkISOIgTSUzeoiikbUlmx6YiR+OQTx+8cw/57uu+7uu+7uuXAeW9aT4mIkTM5KUO3//uH1udat39/v/9jz/45lcvHj4EnJnVwIAIH8PF/XQAQM93gOTeu8KLA+++/Std7N0/YQkPHvaffviilC9L9+WCX6tklbZq2bRG6qJwoiszXJysBx1ctwxESRmZgKq7UXcknFarYkPRAb4UsshqHGo2MZhENQAUWMwgEoU417EPCQ6HVlV344goREE5xqxqXk5OVpdPr4iEPKAGr96Fvk8r4ewlaFFyh4yQZFYVtRqYqmHHgnGsDQjXKlo74RVxz+jUP1ZH1SX7IgaFl2G86bpQNZeqJCn1Jh3ciix2mmOI3i8EgFlVo8Bd33WlbLab2i9OieEYiXf9sggjSTVVt4GkI5ok5pQWWhXYwodFH2waV/0jtvH5i6sunk3TpKUnT1Y7poVwHacxdil1QbVk3RRNJO6emf1k3aUUNbtXJic3KXWcxhvDdiojh4Fjnmo97U4JUYKoWozRCFmL0VKwgJ8FWrBW6C6KkV530VYrhPDcAJJNoOAO4iwC0FXOdbVYiljVS6tZYyxlMpk4Lcg9hF2gjdcx0TmzR7KInUGEIrO3WGU1DyEaiJr7A4kba8VqfVr0khlFLRdIKEShiylPBGcCA81/xeDNWpAAhrORORqh1hDEIUSODwSaSEzJGx5wIxFJKbVeStlXw2jzJPgu5GNmd/VXovPmVL3DxJ74DkHnx8zeHqsxYEQiaGSgMMP81Yh2HMtvj6DaXVh1h108es7etAZ3VH+3DH/rqHM/YNQDLXmArH63cDcD8HVZ4J7luz3k+ZTy4Zxg712yT71vJN/MW9ZAGplVlNidTd0EEyIHN7NiVp2cMbdskhu8MqqhEMDEBGLyorFxQEwgCi2s3G8ByYzT275PvmtX6W6gffMgaSkdMypzwCkevjT3/Jo1XrPhvT3sEYcD7pJnsHc0FJjMyfhwPm+v9Z6Io9t+YpvTJNxac+ihUZa4EdJESkQOV/xcY9XWCoyjJxwuqPDcassUGowF4LQAcGgsnR1g5qgO8sYy8iHKj3ZkzDzHo6PxcsKN02xYcF5OYQI7MxExsXCUGFrap5NUSGPXRWIMPaXEzBOWBBIOQQLHECRJDGDJs5iSGQywuLAzgUJMB5qdiDyu7iHffd3Xfd3Xff1SEn3mpuopctFdDOHP/+x7u+3L9ZIrlX/4P/53/+l/9p8DPo6571dVc5DY/ADv4j0wwl4AVXCI/mtKFl8In3/t/a/FbpD0fNGfLlZjKKMRXdVAIW6ncdxu3338gQ/MJYpJnxbDzvtlL8mFdtXzo7eCqObBMzDBMnYcRqI6jJelRjexUnvAd/qNr/8qp8X1UDa5hGX/Fz/+oWXSOi1WMXZh3I5FLfSxYlIfhVNWIgmLvqulLBZJCjpJtahXHofs4EDLKfvJ8mQRJukEQNcvQ+LT06Xq9Ve+el7sctyiZljtri+nFE6nUWvJMSDC3JaXzxIpgDEIxcQ3N5MIj6OqZ3gKkp1Qpxoo5ppVsVh2N9c7DtGYwIXYTs4eanW2sl6ORlccwHW1uaQU+8+ur2LQmArhMsYTluU41GkYz84i+UnilEL3cG2Br0bPH3zwq33fKzQEeXn1vPiu6uhpJ16ePPtBoXPT8vjxO2znP/zhn1+9oD4+fvdxNwzT6qQPok42leH0YjH+5FpppBg32xfr1UnJRER1nBraJxJVOz95P5Atw/nDs3dMr77znX/y4GJ5c/3ZT+s2pm6YVEmyYsjmTLtxkOA1c2S2OrjXaRytVHT88dMPe+Yu6IOzJVM6Pz+lcKI7WyUYWLUySUrLIBTjInUnwpf9okjVk+XFenE6bDeffPJJ9iuTQoIkcCcrStSl2LP0oMichDtzgkGEmMPsvWhOJCKsBvLS8MyByHJ3ETErDVblnJlCKeVgevnKp42ZVVuY9Ox1eUsZwfeaQDDPcr7jwPQGDtsrmt9mKWVGlSHNEXnWoiC4ZHVkQIi91pL4MEe/4wpzazcyfxnQK9kJt6Y0aJpA9SOLxbmNk/w4562lCx7DgOZnsz+0NxOAZjZLGvdvKiK11nY4LXT88OQmlaw+U6whJK3W4FCtGTm7+zRNiz4RC8wlSC2DoMKsX55kOLlJDFprt+iTwz1LDFmn2EcvldjIFaIOU29Ai92IIA20HCdF3OW+9o2VFI4kl7d/eMs2dPgR3j6gwpkP3IP6Q/qF31J6BJDbPjrcjq6dz9zhLQvdgJYV7M1+DkOLiErOxzEGjSwdC+NNvpdmd7qIjxjgO5kZTEQ0N2fGYwq6vSr1s5LUmUicWntli+BLIYTDsJEYRGSggwCVrQ1NCAkTsczLGrcnOdCBJxQiYgpE4gThgMMjITZ8yP3yuFOaOBzYQtsnzjeSsO1AxQyYtfmaeriHfPd1X/d1X/f1175uE9ht9hsEuP2IwhjkdfzT7/3J9vplPkk3u8sy3fzD//4f/Dv/3n/Q9wnQIGJemOLruJGsRTlNQN2nNQBUYQZPkPNvf/DrX7z80ckZie1SzMsLVAsUTibN1+NnAduz8/X60cNO8ksu0OQqQTiyJ8Zk48P1gz7EFy+vbnLmIN2yE605Z3I3V9JKqiV7vvIPfvc3Y1oORTdDGcr047/8y831dRcZsOq12DCWEiRWKh5qYHA8JeKQOHVR0kUaLUypllJKgREjCtAxL+Ji3YsszzgIOQsDEmMf1+dMjE0PHSkPPI1MZsQKMicddzdlx1uLDCESkcqhes0hhKnCTKt6KQgxVopjqYD0farVNtvJbDq92J2cvxUIIYTAS/TE/Dz2PaWRdou808nGYZdrvYI/VRei7uz84TCU9fLk4sH5eDO89eCdKGF3XcD08OHD995775333s11enH57POXn1bO2/EqLI1hL7afjva01Lp+6PDlF8+ebDcm+KTWkTiF7uGyCzHa5ulNZ7pYrMyuRCh0stvtqFtB5uYx5sAWmPjB+UWAX6zf6mKu9Yuf/fj7eXox5c3L5x+H1OVikM4pVWewDNM4lmm16BZdmqaBAKvq1XY3gGJ0TfJsvVwH6s7PHq1PQvSwEGOWyc0Ksnpar9Iylgym7uzk7ZWEVX/SDNV/9rOfodstzzQkSABAWhtzF9WlmgBezKKJkZOZq6qymRGBIMQsBHYTkcZdYO/MeYREQHu13n5mbE1c5K7uBNJ5Nnkcngd7hSHZv/jYjePORHye2t6Fk3u+cS4WeLMYBQe/5eX2RpZ3gvVutYWO1/mcw16Z2SEv+83LR3ehwutqwF/0teROdEcieDicBvkge/8YesO+zTP4/TvILQvqDDUgsBOIRFIXiKjr+yl1gZwlkmV3aio99ZpiFINDhFzZAGYXuNwycbhtlFXVhnvm5LgDDxkWxzkCfBt+oAeMxz5zXuoVR1ETdgBaWvwoHO+ABmd/yRaYsI/WuAMvj05O3veg2txReTvAjh1o29BgCQDcXHEIUGgxH4yjgX3ovWS+fVMmbm3/RBS7JBwPLDeEiUjXFzPIosbCBWIhEjcKIUjqDgscIYQQwhRdRCiEllNCHGY+eQZq4ZDr4O5c5/7n+TPYXgK2fXikt+8lFrTkhnnAv+InNEsmD82o83CKgqMUjSDpHvLd133d133d1y8LuXewlGhByfOvvwjD8OknP1svo+bt6enp559/+odXL7ou/r1//d9YnZyDIofeYYC3+evRQn0TgNQ5XPcgKiGCBjB965u//vQP/rcQwZWWJ+vpaSzexbTkBMW2o8tuua1mJi8rXZOfsCwZLBpDScvFebQ1WXJn052zkSa3YmbVijvYLTgBYuTqMYWFqEJVPKIAFWkZzYzIjckF1StYwzwbSSBTHSbTmE1ytOqIDoAQ3MmquVTSKm5unU6mYKbeJYUUQ3ITYIRH9ynnqlavphxrgTpfnJhmr1szDzF2IK21CC/UpMlvhJGWwkGGYRCcOsycyGsUKIHJHFddWqkWQRIL01QkGAHLfpjGUosbuCqBFimuzHF9fe0uvvCSLYRYMvpF6sLKalcQHMtS4pir+yKm8+vNUGoap+n0dDXuMtiWqwWo0zoN4yVzWC18fT4xl7iIkBTT4p13Ht9szGvabbxb+PlZyiizkx4ZUxDAndklUN+HUM3FLaTFerm63r5UaExgrkxWFcTOkFrZ8tjH4FrrhCBiilqLO2pB5Bb8seS4FoSSkQeNIYXqJOZFzcQCh7iK3QJIy8WF1506u5Iwd5Edxa0CDiYngopI14XlZB1RB4ru4mA7MBINVdEccOcO0z2gpXAsbNuTZyDIce/lYSZ9x9/SIRIPjZ105Av6ihjsgPreKKY6BmzHZNpMlaAlnpmDQEZMOKRB7Jd9Di2juGu/cQzVXr9th/NzjGdefeSVOMHXOaJX7r5+pA0EHqXHH/bhuJ319dUnEBFL6xMkJhDMeTbPJCJQ4BCJo4sqEyCwuWkPTG5ucLgruTo1lxAxkNejg+X2hedHBpKE28QCr/2tyQns0OApJO5KzjPX5wRYirercU5+a40VZK98m0+O+Py+fGBeaQZ4tVY4yRHe3htrKh1lYOzRIkopDfUdnTMa6W5vfsNEzRPFcdDa3RrVOh3IYZpFdExElSJz08Mxg8kDgYoJQYiEKYhHQWSIO8fUBUlBAmSGfCLCxMWUwYECOxMHBjM4xuREtseWswGMs7AdfS7kQNbNo9x4XtGw1vF/yCYxPsK9IaSWU2IGdz2gvlTtjh+r1nvId1/3dV/3dV+/lMVMRIFQXesXn33605/+1SL5n21fVsiXv/S+Of+v/+iLf/r7/8/v/Ct/9/zh43feff83f+O3nEA/l0a042kDSABBxeN3vzaOMFuSx747e+/x39rWX4snX+Xu+urFKTafS/eMkNL5zblJh1WkRyGEyIsopzcDP/n4+VjGbJ6NlUfGLlFNBiqOWsYRjmqeFKe//lu/3XWLj3768Ref/wBkC+kgyRWqyhK5izEICwGVWYOHcXIJXm2sw862uhi7kKQ/j7FLEQlZ3IujlBpcUUeazAF1BAAk0UWJ5fSCPZ+OSTbbS5tSDNGqh4CHDynvsPHKxKknUKi1E4klO1sWphip67ppmp5eDXn0UgoMXYqrRQwd+jVSCuO4e/HiaRlGsfXFOb725a+ePxyfv3w2bC3IYrV6FOX89PS9R4++BiwfPPyScP/86fPv/NEfe8nf+9M/Ri3jsD1ZPhym8dHD9y8uHnTLxVd+5X1OJAnm05/9s+8G0Z/86M8/f/qx6fSjHz9xvRyHXIrD5Qd/+QelqHAEpYcPf+V3f/ffEj4XOn108b6zT4MJCYPUzeFq2jRfovFmvN7W+lc//NOPPvx+SrtPnvx5tyiG7aiTKXJVVeHQS4xafTuMN9sRQEowQ5e6rutS7E967uPCzN9//2vf/ht/M3B3vjollauX15ura9A0TjV06xQWMfRO8dsf/MbVy88frlPn9Sc//vD/++6f5zqdX6yqeFqCY7WqcGGKXVo4ToGFhE6tI4nS6FshZnZwk+eZeSlmxgYNMs8h29Q2hOTuR9TJHWD2OtRxsxAcdECGR/8LnQ3zj3lCo72BvrwCqFqO3rFr5T4esKpqrdlNHAIJaujCPvV7BrQzV3PcLflG5u21w5nZwmNV3iuBE8cg8PXz8POMOo8h6Ctv1zInWiKbmZpXEdpDmDssHwFkLjPj1/CPMRMcjaCsChSbyKlAq5uhZC3kkYWYYzMC1T089+aXQubsxuJlptZud5pCA9hN1ze7tAAO1TspCWTawH1thF7j9/bLAVPeHVOhNh86zTFxTnrndHHbBSJhEDmaRjSFCJAfYO0ernT9qb0S+QEhotR3ja6c9XASmbn0XbvXeDYREY5gaksJe67slqT2dHIb6TFvKMwemLdumvNgKKl1loqTEAkhEImDSynMoYn0ZiFoC6XQ2vow53gJIrDknJtZLREZHSWFzMLI407T5qVKBt4zwzOPrXm4HTZHp9ZyxWy30yDiHAZvNR9IY3e3eh/ScF/3dV/3dV+/THW7WJxVI4swSML19eVqEaG7UsYQOtfJXGre3Vy/+L3f+72ffvjkP/yP/uPf/I3f2i8GHznR73+a0X5iZwJDzK314zx69JWue6fWoDlYedCHR5lOEOE0RlRwGfMnkJRpaymqWr9AIA3GPa/jxcmHH19tBnC/Io6RavKQmMkjEBw7opauGyyepvVpFztwmiZdxBARlKJpMWVlMooIrU/IAipXRxbpnYKSVlbxKggcUrN0S0TCwTk6KJsDCgKqFTVzRwKbC/NpzSa+MnhVr7XOk3HiKFV5J6GSBImiUDMjLAxQd4a2LCwztgLhZOIO02oxJiuWd0Yw56SV4aFLwa3AYx5yl2LJmWAS4Ka1VjcxY61puT6v5XK7HdYLnsqlleuQgHERmKJQjDGGxKE/OTmf6kReUnqbvLC803VeyrTbXPV9GcahTDlE2e4uUwokzhzG4eb8ZL0bo2YIokPhHlMkOLuVhlHc4erwKNxF7zp129W6W6RIsGkwk1CLWuVaPbmFIOpF3E562U2qpbnFV3cXDzRK18fJ2Wgp3cOuW5qkWjNLbwayMQ+TEPNqlRIcShQePHw31hFl5wqYVh0cI9hIWDiyRDOCizvFbmHWQ8KsOmVvEdrsZtxmeLBZjeZEd9oaj5LN34z0XgmUa+jRZ4wod7LT9j12IG9c+e3W7E6n6IzRyHCYfAu/IbLP3KAOcqtNQ3eHEiTcIXPehPTeyMjhTfYq/9yNvH5+XsfDb9xmA7FNZtbYGFVVq2bhmOVrRiNEFJzIQQ4+8rlpzi++Z6WyUQGLBXJhEy3mbC5ORszsagLmZrQJMJGByBs9NQG0741tHY1OM7axA3s6X3S1V0jPPT/kR3ykzFJqyD6YgQ+eqi4oRQEYze33h7bJyrl1LQbiNgwB3poRmInBTMSH3l3TcAv4OBxQWfEeAJMALCRCMUgw6eYAjBgQI0KCtPMhc3snkzPfGmz2Z3sFXSBhbwZHEKO97PDoynIYZ6RKbGD3YA6AJaU5gNAdVJtSFo4lCYEAmhWn7ZSptGZOeAO4e4NToddIaW0rM43aO47m6/aGOwcX03bbUjEwe5B6e/H+5PsRkPR7yHdf93Vf93Vff+3L78z02u9YDKJFmZ3gn3/2KVxNp+UiasXm6hIUXQZTObmI/+0/+G+++o1fbUvFdyPZ2ee11DBvmPauLhQaGoyL07OLr087sylKfTzVYnFI3eAYxBmOXIZcdtvsZYy7aae4jFxOOfRhUbHLyJYWxvBaFlETMhV1J7iLSNcXBybnUtLNMGhl4Xh+craQwEp1LOgdFHJFdScESEiQICbVlnTq5WWZhjLWhS+7cBKkZ8ZQ8jiFXZ4mHZnzdreDIKScFgIf1SiXkm8m/qSSDDGsO5Y86LAzKxD3QImIO2HvzE8LuFIgMnH0WoQoASg6+ljKVL1K363Vg1vJpWilZTqDM4qXAaOWm5tqZZfOAvnI6ExLzgRP4CAcIMxBQoq1Li8u3l0tH7zzmH/nd4T08r13TjfXn1xdPv3ud15KiB9/8pdT3VLsn7d7YxAAACAASURBVF9fP3z8pdX6RFUfv/NNreOUw3vvfmOahq+89zfK9OzFixe5jELoepbg47grxVn0Zx/9xTB046ClZBdfdhFqzaWHwMTEDGFE1ycf/SRo/vzpj66ungTJw7ALUb2Gqlarq8KKQShKgrmLWCQO2iZmLVpaAmLGOw/eUl5ePHgcVg+du1ENRBRL7AJbrS+urqebotPJaV8h3eIkElJdLBbrJx99/PLyC+7UQwZl92QmgARJjBhZMid3UUNRD6rqACopOaDODpuJE2bz5uh+x7z+EEPndogFx97che62X86z1r1j52vA6bYB8g2ytztNkntfyluKZk8btvSCEDhEgbk1R0X2ZqmCvbP/K1Ycx/Ytr9Bxtw6lt0AFvwDy+ZuiC4/tSV9h+e6a/tPh7fYOMa11fNbpubfcNByMT49ZPgfIj02lWm8eOek+20Dg5BzBnaRl5BjcaM7YM1QFoNWoSe3IrElyXXiO5Nj3cNqr4Yp+S/Xu2wv3yj6jI2jt7HyA39zWeoioHWuD72CKECJyZjNzMJE40z57gMFUqTDzHDNAbaGCg0RnIg4cBBIO6rvIq6NRJGAiiDOl1O2hseAQMi58YLCJCDL3cHLsjkIKbhML1ENj24gaMN4DI2/vPrdTNpDWlaFtoAE5hzVjUQMdLX/wPnUP2StBZsQ+B3iYwXG7CHI7injvRX2wxoUDMCF2dwb2v0cGYFHbqor67YscQBSZqfaZDZw/aBPvrzUZQJXuId993dd93dd9/dISffulTVxdXYlIkg4AaXzy5PkwYbHqtcrf/zf/7a99+9tAwKyMOfJ7IOzTgOXwyP5nXIojEtzi24++9cMffO5DWshDjiZcQsrk8CmNL2Wsgy3Cbow6BZ0sLK8MG4sriWKxeLdLoXfyMoxdmhap6v/P3pvF2rJd12GzWWtV1W5Of9vX8T0+UqRIRaRIKqQCt4GDxAkQJRZkSU4i50dp4OQjgiMgsIDEQRLAcfJnGEKgAAEc2wgMf0QKFMB2JEEgITMkJYvNe6LM19777r3vNqfZTVWtteac+VhV++xz7n1yviwa70xcHJyz7961q1bV3rXGGmOOkTJghZ5C8AwJmVutuzg9WSx7Lwowm8wbpop97ScUELiSlHshMEIL5GoHABo9Tbp4sm6j9jANXNOE0QFZSqmNfdtDzD1Su1h1MUvT5P2DOVArpjG7vu1WvRjA7jw3QS3bYiGkWjOzDyS+qQI7qKeipFkhJU88XZyYAKaURNaEvSRlaDyFyWRi2netph7qgCly28deumy5F/CObh7OkfuuPVutn4TJvg81ACBltRjzouuXqQ/PP/fRSXX92t7HP/Hy56Q/Pnny1uL0zjtvf/ef/N7fNosPHry5aE+Teg57L38s7u4dzWa7n//8p6uqeumFHzSQbrUUkcbr/fv3T0+Pu3Z59703gbqzxft933nP9++/0Xc+adUlJWXkOSoRhMGBHpEdOjZn8t3vfqOifPbkbk4nJiopqVjb96cpah68H5qGm6quAtWVE+wzODHNqgqmhgC5SnT7+nWs9ycHt+vpfjaOXY+sfc5imSGvlg+X67ZaPZnOfDJ4+RM/cri71x8/luUTM+i6NnanzcwLGTIqICOHUGFmZjZkAxLDrJJVnJphT8RqqkIl5axAPjIcrURsmzE4/yypFmRVcgqItomm4soBA5NA+LSf56ZtDfEDCbftdATYSj6gjTqPkXlwvzBR0KKKVFEbTV8uQ76nGbxLgPOC4eRFAvODOL1RYqolHG+74RA+QNt56V1wy7B04GOegr5wkUTdZji3+FUp1iyGAMhmBOAUg7H37CoQNkYzApQshJSTZEE2RTQhyCQGpgJkkKmEcMBoc7pBvzrGFUBxwAIA4m6THTf4rRgZouMApIhMzpEb/EjqaheRcTiDHpkInRF57w2oiB6L6sA5T0QW6kLWMTORLy6ooW6AHJJDx8SuhIkjoodcmvGsxNkRIpAiMbMBmaECFDmxAfmCk85PEBXxpApsciARecPd1WN/Y2mCHa9gKnnrW7cZBABOOJDSQEOOupEC0ng5GiGSIfpC6PYGRIYIWlDhMJa8fbpxE3CoqVxhA1sOOnjYKFzwiC0yaaoAwNBBUfHiAP8UwQwFochrB6BpFsvSgxXfUs2AV5Dvqq7qqq7qqv6FhH06GIJnME0pOceeQrtcMmJhNQiQmb/4xS9CFgAE9pe8zsBAUQCYyjIt6LnUCUDUnENy1dHRi9+Jk35FXNWuArUo2jlSB3OPe8By0q1TZoMKCNElpTPghFyBT1FPDWp2DVCr2osUt3QFZDVjEkDJ0EdL1aTxVIuLZmZZQRANRNQjG6gKEjKRZwqeWJJpRhPDDGTgOTD6suauCGpoCMBAzgQlaQyS2UHKqSgPzSwLIIJKBVqjKYIDJKJAWBF6kR7ByIERaIIEKVtA3rEofe7RIns1UNVc+2lMa7WEBETgKGSrQT2oIxTSmHtNqSXM7AwNDFIIHhF9paKJXSYyZOza7NGRTfsuOJzE1SlmhbxwpF2M7DDnnBWTRbCAELyfSfJthpy8Klf+aBUXXUqaZg659hOJD0LjCZdEySyLrg1ZtS8ICsB5P0MlHY0cYFBM5aqmCpRdzrLOUQyEyaE6lSgKQ9ZacTYt/X8mjlVVDLKoAlI2bTJ5QnDOkLKZEiux877o2BgBISNExuy9qCgAdm0PRpPJLLZdH9vJbpWpIwJiRmCHwbFTgZwz1oSyNTfFwjgIFVv2oSt1gDmXABgRXjIpGVWIzw4xL69T1e3GKrjMuP+zSHo7T1PHp2oLQRXwpgbydPbduM9widCDZwkyz3l8og3svBTDcNGn9Dy776nDf7bg8+mnjfuzDQ4vm8E8vSkeW7PInjFiYCampWkya6GiGW1ofxsTKoAMyAjBFI2BxJAAEVCKWUhpIQMzQFBjYhvw+rDXMhyLAAgWXeiwOGaKmCADMBIzATMCOUSM5hCQjNGIlEryHxgJMlDRaHoPzjAgeWXKNicjBs/AjL6kHYgGwGKUEhAIwcGw26eAUIhEG8SZDIYyQj4ZGt3IEDSVpjXeYtAIANQBDNz0hosDAAiQygizgZiOyxJkZtvYrJCbDhCHhUADAJWyggBlFQVKJ6IiQLELValQL7JwMHjZDOQhjmtMMGhk1cY0e9jwjSojQ4jjsqZ2o88nECogoBpwOTQhHOExn5s5DR22NHSLFmPTq7qqq7qqq/qQwaXzGdHlB4Z1ab3EBvwRV4nALZab485RIfiUTTSrvPv+3arqD46maKfPH4Y+klmzXrfHJwvAGZgHLWZuCSADEIBXIFJFimpZNThquqVOZ1Tm9JwRVYGfzOdw7+Gd3Na7L38k7//QHoo9vj+jdHfFgDfuv3kP63mWZPxYEfo466SxHJZpbUv75CdeXcnaYJlbmFsdUs9o6HKqcmx4RS5YeDFMf4za9h/+rRWG95f9W4+etIxyaxX7jhxC6A5scvvwldrtLk/XjjFL/7A7fTI9rg2nYTqPNukTp9Me6NtvP1juZndYz/qal1OSxPIwpYfrzP/0jWQ6j70AOMuSU+tIzJ+t3QIASMkwrDS3koMFmPzJg/mtj9z+lOb8q7/2dxx36+Vasogsj3YmYDui00yW9NHLn9qP/ruP7tjJe0Cy+9Zbd9C57BkDeuv+1I+9rOvHE5Rlf+tbX3+o1dTj8vqNXSJ44peO6/lO3HEdYhvXj7HZ6frHy+5sf6d558Fr3fqRm9rP/uwvrNrVYnmsqKvYvv3Ondde+38QmhB2fvdrXyZzX/rSH7t+/boQzWezLHKjmTEzof3Apz/DqGqxj2si/e4fvC6g7927v3hyghQk+S47y+iJp5UnybldxHiyyie//+1/bNhOpxN/sOf89BOf/CxCvV716YxdWH/td36lmq4RzxbpzABnO3OV9OSsY/QggcyaKuzvzuL1w5c+83nUOdB+XlaOZpZqgykwLHnZQr/3yo8eAkqnd9/pHFWfeund60cvfvf49LsnXf3q52+/8KrER3ff/mblWug7ky5M6mq6A5M5YFU1PyhVAtAKJTip0KcUVNEQRSSDOg6umiCbiLGaiGXpzhbHglEknZ2tg69yIgUwZXnvgWgSyV1aAqhochzMoO8EgLwLqiqSCrQs/8alEwoV9X3PzCJRMzgXkMxAiMghuSqYmUStqorUB2pEvUn18P2z4+MWkYuEcD5pmkndVCF+IZHjnHokRyrgGgCQ0Xj/aSxXZs9FDIckG2g3WOGXdikRQxpDEjaMyYCINrCNGQHIOVdMXEfSD1RLst8lPhC2HSM37zUwaQnNzHsykIgGoL20gJA0oUM+h5c5F49+OXMui9nj1cphbIKBRlQDChyarkvoGosrsnVVGcgjaxqc6kJ5Ws/MzESnB3M1I2JgcuSAHZJDJgSeYAq+Zu8ACNl5752vgFiBiAh5EwNAANBPZogIPGQJjPEDjEzFSZKImIdYuSDPoDrhgwW0QvNzNHW+AHGe5KHnWNoUKyjp6wA82FcKAOS2K/iYNqyvmRiNIK1Qq0O3Nm6S/sb49PJGvW1w3TnCZzA1Bb2c57HicIGn5VzouJHL3cLnYIbmO9vIemFsah1fXm5c57EjkbrtJQYAQMKNeGXY5og2Bc82yywX1nE26ReFZB4fd4VCHG/wfnKVy3dVV3VVV3VVGxM+3Kzcf59BvkuzPQAASAlyTMGDCz7GuFz2s506RXEegAFJcowxyte/8dXP/9i/ltrsaze+eshkp8GCAggdsTOD6YxSMi4d+AzgCKhqJvMs4ELVxp6JLKecUqJOtDfNTKRKDM6IySRH05ijgGssZ/CT2vtKFDOsYwZK5tmpFbooIBCSY1c5N02CUdOq7dq2XRPkLjpAZueYMJtBIg/mYJ2igWBTEyxyztD3rtVgzqEhKSCggaoQQRW8xSg5pxRd5SwnMwUES0lEVHMSRRMwIAKw0qUjJtGEPe8wToBqwBjcnNlVwT8+O3Eeq4q6fg0GwVdMDlQqNyVsp7Op9jOV05QzBZFoyFDXs+CpPYli2rZrBKgmkJMSFxQPZoTIABSqBgAkm/fV8ekiZonJuq49urZ3UE+i5OPTRwBoBjHmpqbUx+XZKXNIqTUTy6n208hc/CqJkNlXntlNVCenZ0981ThUZl9sJK3kIkJxkjAiULCUUlZVNVFQQV9572rv6yrMRTxHAe6IULMgAzMhOce+zzlFEMzeheBC01ShnsbeNJt3zgwkZ4BODZ3HNvZJFBjRMYMzTiUewteVmIlpTMmQnfM5EhCz8x7JAxhwEkWAUPk8TEwvGj9eDEDHkcEjMxHNOaeUzKw4XvZ9DxbMQE3Nqk3yOIBe7GQ7n9Zvtl9mtOXhrmvNzDkXQigfrqKNLNxaSomZm6apqqqqKmYuclEYXT3MCEDbtkcDR6yqqDwafvCF8L3tJaux+XDbh+bpHsNzKu8pPaqZgcrTtNvT1izbP5/JJT7d4IdIz2QFi8IWgDY5hIVTbAW6qDlKl4FM2LmKG0UxZRFKiiYICALQJq2ms1YZqlnq1qtcVJWYuTEERUbi0hpnyIiEyN7XFGpXBQBCZvKeOFjxSyEHhIzOCIsdaxXm50nfJdsACKCIKQZvlU3ahw/PuEF80CkDGCDadg4hGoqIjSJHBChU5BaXSwTlIrSC/cho04yNRZN/wYhoaDIcGLmiKAZDxSFInp5xyp4+hEvPeVo2DAA5523/oQ3yF80l4oeKASkNl8TAYg/+thdY5Yup91t/AiLAJsFQjC4tzA5jxLi177jFHus4LKVL8ErYeVVXdVVX9aErGlf+6CKztwF+8v9Tr/XPr2z0I9t6zDnw7BGhX5999nNfuHHzOkJ76/atdvXm7u6OKC9X2sb4td/5yn+EyTd+cx+1waaTAIDYZRFmFMkx5eBrFyzl6LAiB32fq8b3iU5OOlS+foSQJDCG2lfaEWRQmU+m62wpp5wJ0YEwo3PMhCjZYi+ZFZmmk/0QO4kqiuicGabErWqvUvWxwfWNOSV1xFLXAYiTacNKwTOzEKnmKGt1UUGFTJXnrsZeSSYNyI6bVzDpY1xL7PvUUye6lixkfV25xu9YlWOfsyojCwGbcsUo2tQuOEAwFQMEMSUUhJTipPfctSl1MfYABt3aDg9uslse3aTlul8v29RnJjGJEGsQzdGrwHMfucGeqqohwAptcbaaMp6tpM15Z7e20DH4to1m5pwQZuf6dh3Fur6PJ7pW4flsL/b88PHJ6ZMHh0c7CKFqmpc/Mn8uv7BsV33ER8cLyWqW+tiadvcf3NXcA2rVEPF8FOyRma67KJpy7n2oprM9RAv1E+eWYIjIpsLMAAbgzHS1Wh0fn4C2t26/mKU9PDyczncI68Ojm4yTrn206u6RX1IxmEcAo5xsteozkmNWc4SVAhl4QD9v9kmKdaIiZIUE6MRgQD6ogF5NMbidvTmji0lOF8vVuosxT3d3Qpi2K2hXj9jOTo4fgFrd0K2j2+jmfYK4jgJGdKElrFg+6LZoU9QkAwEzA/pSiFjXdXH+lAwGVFWVGseIMbmLjP/5tJiIkLan8sPPyWSiY6WUymfKe29ZiEjGWq/Xbdu2bYvAkmB91pHPZiCSzWxvZ8ZIVZUJPQCBkRmbyXY8+iXp6bMkpuN8/XJQtRlcdp3ZuNwPlipbpi+XIgSfiWeeCRE31i/nvi+wCeYjs2yGImaWC/zOOfd9MjPBECEAa5gdal7yJLjABEBcAQWvBBSQgxJPp3OYNkZ0/aNzEyUD51zOuWmajV1KYfCAEIkR0VR8CM55AFAEJo/scAPhBiDHRRBO7Df+OhuuDACwiEZHf9ii+IzF68Xo0mhw0Q/aZQ7QNAMAjY4xo6ukDd1nA5VnVqw+jXH0LeFNDiQiGKNtWEEeuuAwjTtQvtgHlIR2viMMqIMFCzx9kX/ALadsEz/I7vXZcuLBvAcMaIB2SDrGhBTDpM1rcdBqFqB74Vp6+v2I+Zk7qts+q9v76cIwziZgBlfCzqu6qqu6qg838Lu4bIhauuS+7yAfPGN9ExFUgBCqyezG9dsHRzcJV6GaNc3h4eEhk3/4+Ozk9MEbb3777ruv3771SeTp+LpxNmMA6BwDgChIU4fHxw+mM1/7WhQkV947NX78uL373ol3+dbt1SEog5j2IGvGGLxNZjs7VD88WZ2u2gwpSnIorbT9OrI/bNs+Qq4nYT6bVq4+PV5FU8naJVhiXHQiPSyxXenZ5JU5uIBcNTUQhTYDKIC4yXRuZqJ6tjpTBJ4GJJaUGRXRnHO1hcP9w6mbtP16vVxKajtdx4wauSbc3w97OzdW6WRxtuyjihkQIJP3Ho125w2j5phizCpSNFMMtFzndv1QE1gWEZ3UsybsgvXGp9dvVdewWS3g8fuaEwWnfWxqP33ULRnd577wL02mXrPsTnYc2Ld+5xt9pmW37tK62QMMEFts2z4lQIyma9VZ3TyW3Kco3oPzVVao6tnrv/+99+6+9YOfeOWTH/8CEHz8B17ZPdx5653vrXtZtq8/fP8JgDtOp+1ybdIf7h8cXTt89aPPC9QAlHMWESRiZh+qpqlzTvVkzozBN97VAOTI96lPmpMRoIDKydnpg/cfAcSPfuwHAeTGzWuHRzck83S6nyIcn7Tr9sTlFjCTAQOQYUwQU+pVyNVoPlQzJj/f2T04OoBu6swTFL5YzDIgFBv6DODBcUW1c/NmcrC3H5x/9OibdrI8Wxlyc/v284dH89jdnE9Y0skfvKZnZ2cc5rdf/KhA/fY77+WcyzI+nYdbU6G82EygkGCDGYmhhlAjcdM03nsAqKrKcZWzpqiIPJlM1DIi9NFvEw4bls/MmAnwGRPl09PTEAIRVVWVUhKRGGO/bp1zqppzLjlpItI0zWQyeaIY+3x6elZap7JEVFufLibTOqVrfZ9c8IhM5JDDhnK8hLicc3AxNh0AVOncJHELg6kqkA6dVE99j2wly51HqF/CKn8YLPgAyHcRJ/LmLQqVmqLEGFVhvV6r6vHD05PjlWdVP8NQVbuz+WyCCEwlg8UhMTlPLviqtskuEV27di04JyKVD13XFSRvQEZkAIZUwugAgE3ZMZJTLcEXZAgqBgCKVF51HkggEYy24bSCFeZ2g+42T46Y4ZKrDQIYpayX2T1EAHAgBWyZ2XYO3QjUx95HEwBACMNag4ECIpU2YEDbuMsAGchgfLJRpwzKXds6g1xEkoB0fkqefXfbdHJeOK3bVmFbmL8IO7cFveNzRndclfGs48YyF2grbR4AqdoQ8jZGK5qZI966Tw8jnvJlKnLErtseQufPiSmff5wJAekK8l3VVV3VVV3Vpk1us9Zo+P23i5eIPhGTLN4zGO4f3fyhH/r8+w/fzmnl/LTt1QehgDsHDdrsN3/r137qz7+CWIE5MATkzfGJmIExO0fw+Pj+z/yFP/df/sJ//sf++L/iaQc8mXqC6Xe/+/iVj31htVw1s71gPeUu9qdiZ3VtCfDw6DBBpdh432ZLbfeEMTlXDGGkWy8jKTtNiVF1sU6k5mqKQEIEiOiAaAI4eeGWA1e9fxYfnp21Omuj62FC1HiYkpPV+kQh5ZyXT6KBE4HgT1zWoGyGdV1VDntJMXWSIOcI6AiREGOHC8VMa8nJzAg9OUMi9EYGbVwzleAtY+dMFSAT0qMnd7zvBB5qzAInqzXlHpki+SfOdWIPgw+7O1O06WJxmuL1uFRT31l3snzUxVwD1tJn88ePT8FonRQZkdIkgEWvqOzL4LNkPHl0miR+4xtfb6bXrx09/8orH9Mst26/EILfP7xRNftZU5/ccqlV2H/xpR84Oe135kd937935y7PqpxXJ6cp+HR28iDnfm//oApNIlLDbJD6zEIKgFQDoZgzYDRUQeeQ2FTELANgVTf7RzeYbW93ZpbJTUQbUVx1xlh1UWN/nPMy8BCSbMqmDsA5x81sD8wfXXuOgKazpmomE7+zOovs1uBVgI2FfAPsFSFmFLDK8TJ2THDkdhWjEK/W0bDKqqLYtdp3QH7Pu3q+d2K8CNVUeUY8SfY4xlj87gkR1RgQkLxzo7ZNYMR8ppo0rdcrIpzP1bnAzO06johOETF4NqPYrwdjoQ3PgAhgY2/bRZ/J8TNYVU1BdyL24MHDrlu3q/XdO3fMLMaYc2bm6XSaU3r7rTeWy1W/6kA0dT0gA2JOCUw9U+xjTtE5pwIKJiqKwo7+EKD1lCDTPlCnN4pRL9ixGFzCjZvsiu3Hi7cN4j8j/P0idCzRF0MoXfnmMkUwVDFTJCLngogQsSns3XzJzfadg9n122pxOqmr4BGJMBggEpmhIbFjkdxX05QFm72MmFNC57GpM7FpcU1FHdSDUOgyX0IftaRFDE2RCIM80obEgWFYqiGWvWgjcSspDm1YubABUhkCFWy2LVQEM2XCc7RiW2kPqGPLG2w5vOIF0m3UDBumQZlcrERlyMobLksdcNP2cxBg2NHzxs1nSnafHSXyQdxdoYgv8cxmaCbPfL6MWs0xHw+33YMAYNR4DuGG5foEM94kPZiyo+Eo7PxACPipd8Sty35oERxPkRmhjl6gJpBzvoJ8V3VVV3VVH3Kwt73gaqPi8fvz7kAAWtpLyoStqlzXZR9QxP6rv/JX//LP/yWiqq4xpjbmXoEPjg6d23nz7X9KvDUD2MKzTNh1GK0PHu7dfUvl9K/9tV98/ff/rb/0c385qzneB3M/9ZM/91M/9bPvP7z7G7/xGyenp9na3C2Y42QySUxH168ZTfyk3Vl1Ufr7DzqzzGjEhEKPTo4TiKfUOSTkNibIwAbZkQYP5piIQ43cfPz5BptZfvNe++bxQuNadzucNmG+UFc56tQqhLTu3v/eeyhhNt1fVe/Pfb3T7FccJpNp5RR7iDHGXkQYfQ7sCPJq2Z92ndXgAhgjYEbvichIjbjt1sGzI2JHHiszMGVm9/j0e4Znjx5nE3LmWJp+zevlWTPrPO4whma2t1tdl1Q9uPMQM6Rl79kAuwcPXp94u7FzKMbez44fPsgEHBrM3SFV2AtK8mRETsVEKa+7J+m+4vQbX/tK1uqjr376lVdeyDF95MUXrx3tzybNbGcfUH01iVHryf6LL1ZdL6fHJ8cnj+++804I3HfrbnlaOXv7rTeIjpqJr5uQRAvKRGLyPsYuG4Fozlo0nyYZyMTEFDvtVchVzX6oieD69SNA7bqu7Q0Mc+ybhtuUVsuHyGsiYQ+mkBNrDkCN42Z397bzk5df/oSqIhqi7bpr63VMesZNHyZT5wnZx5ycIwAEZTBMSUWkrrxBSkIxK7Pj7EyoXWew6trBR3Ja7B/0PixD1QDNkBqRkHPHjM7ROQuHzOgMzKEJkhmSAZmimqF0XS6zzOlkxsxd25shoqQozFRVAQC63jNdiFOHC4F1mzjv868NRKirCaAWmeLdu3dPT48fPXj/t3/7t8sU2XvPSIX6ExFVrZQVCYSByQBS3xuIZwOIfT81S1lUDIHYkFTdpRn5M8HeKD09R6qXLTQvxEuMjXajdHND16jKNt7bbERVh7DuDwAJ249vo8rNdohYJPd97PtYBrP09XnnCam+dmv32o1QOfKMJAAQY2Ty3leq5pxLKVnO7HC5XErXqyPHXOIOQAG9Sykh0fDFOPBhBmqIqHIeh2iwaaDNBU4ggG050wjGcm5HaSKOWs0iocQx8hsMjHXIUYALnW+Aeh7od4EVpE1e+4DSSiSj6cZREwx4lNRmLW9ZaDTE0Y3WBgfOshkENR2a1GwD0XTQIA9kn166VLZP4qYxdYvfhourG/isi1CfjusYNjgGixBtx0Ly9s12a2vlcS2RDyV5AYAr5wF1yA8a3TuLfnOM+tANIB+7H0s4XwmCNADIQyzHwC33fXMF+a7qqq7qqj48pSNwOufNttHUxtfkX4hiBjWoa5clh9CkrJ/93Jd+7f/+lUDLpB25RJxdm8sslQAAIABJREFU8CbL3Z3enuYtUcHIBOrggFyOZ699+3cZUnD5y7/5D774uX/585/7M5rWxLPKTxT87Vsv/Qd/4S8uupM/eP1bX//qb509uUs8F8AYKUNcLpdPzhZZ+7PlAjEyZgRBWfStuBpNYHW2yogiUAWIEQTAqCi+OCslwmyPa08UMjpgrBF3cpol2ws8rSpIqxbkJJhOXSaAShbo0TGDYky5jZGQkYl9FdQiWjZLKRFZ8YCBKleTxoB6UWRSQjNlRK5qZDQ1ESyL0SrAhh5AVZJmUKiCIwMAmjUH3fq9h/es6zNahNxWwS9ONejKAWhe+Drt7dRetT09XcX6pD+5fq3JTtucMTsQdMRVQBAy05hVTE27HImYDw8modq/fjRpl48QnEqPEru13Hnv3b7vP+4+Ptub9V3vq+bw4Loj1zTNzZu3meD48aOT07P1ujs9PjPS59pbeLDPXFruKJkhmHMOmUwVEYkKiVHW05GcR0UEQFcxs2pue6mbYChI6JyzPptpSn1VsZg5IlAQJQRXhZmrd/10OpsfiHriBslC5WrvtQ3k3bQiIW37taZ+h6mud1bLMxANLsyaKoE0wQfPOfYiGmMW7darfnF6VgfHjFBRFeY7O9dFPIeqCjP2jRqpZmZ/cSnEtuadtLWSo8xcqCpCpwoiue8TEQEgFDd++sPcLM4zyi/QIwPpsV6vixPJdNrs7Ox4z2SwszsPITx58mRxdlpcGYs7ZEqJLQE7QwBwyISUiMB5IzJm8IE0DTHgz/TMgKfCFS6RbZcm9BtaaetJQ0gJjaTfYFVykSN8KpRPL8rnNvuwzR2NmAPUTBBL2xpt7GqGUPJBhEtlI0SEDhWol4yo5UIFT4auV1JVMM6QDcAA+5QqJkXQnAyREVWVOZAZqiKaIjIYqJqhoiCUq15NDRBp06x4zgtdAM/ZbTLZL5z6gr0BNt4qBgA1AGDBG7Q1xLT9BYt4fimSc2ZW4gBLhjsAqA3tdaNCkWwYrkF1omA0RiEAooFZaSbEkq5QnjMYeKKVn6SoZECutAGOLO5Iwxa67OkwkouWLePxaNoAv+1Lgsu394j9TLW8kW45vprJxmpoiN27uGyR8zkqK7meqGYmoFZS3wHANBcur09ykVIWADCQlNIA+cbG1MLV9znDVrfqRz/2qSvId1VXdVVX9eEpGScu56gPEURkjJqFlKTkzjJDzllVixdfSsl7/8HzrX+eRN+wcLoxRyAiA2NX/eSf//d+5Vd/7c037+3uTfp8yj5Pp1OFeO0oIfAFYeiw9Ks4sgMI+fe/83uH+zPmHkn/5//xv/35/yJ87vN/pgybGvuqEVszVT/ymS9+5tM//O6b3/3yb/7Dr3/9H9+9f6aEdx+8/+TkcZS0XJ3muA6eau9YekPo1WK/ZiSP5CnkDGawOI1ca5hOwQi0ZjdXlgS+FUDHALOm2Rc+mDZHs3rqcZWokmjewa2jHe3FM51UkwpryRazLRdrSXS2WjsXguFO0yjg8myhkg2I0LWSD/cOs0i7OHXeGWnfxZoDefYuqEjMPSoROSNQg5oayDF2iQ2o8qpQu4Z4Ugf+1u/eZ5bULywD4pPTRaz1np/Xh/uVuLgzAc6uPYvvPXjHDF965UbvVo+OT7QP0GPsnZ/2vgqI/HDdogJYi4xq9AOvPreze8P5abd6VIVJvz5dnJ3Vvn7t9W+dnS2u3zjKkJumAcOjo5uHh4ftekkAJvk3fv0fpZgfPzr55je/A1y9+OIL+4cHxqHMxpwPBlYmRoTmnCsOkwLikIAdAqNzwKRaNGre+Vqt9PBYH6PzLua+arxaBoB1F70DJKqqWZ/80eEtasLR4U1yDfsgSR1X9WQi6A+Odpfd4nRxcu/B/Sj5U3v7jiAQskKKcXKwO9+fO0zrxbKuWDJWfvLkSduv5N677zjndmfTm7eutTnV1fz6tQmHSsWlnIKvYTS4L8pMEWEuWeo6tPkBlM66nHOX+8lkQkQClvsIQA6dqYFJYCLCgT4QRTVmTikpwei36c/n/aYFOpbGJBFRHTLcvfci8rGPfSyl/r3Znffu3QWA++/dW6/XxanSRIurp+VoZkhkoGboPBJaM/GTabN3MJXcOWZjFjUAQWV4ykVz2xPymQmBQwfjVs/VJntwY6xfAEB5eaEfi2Sx/FIOcOPmsm3Hf5H5tAKnN+Bt8LBBZGYsVLZZSrn8r3Oh2KVujiVUnpAL8yiAChpzslysMpGINKtqZyY59ZQUCFO7JiI0ISQRKP60akrghr1CQDDE4SCTDqhjBJwAoERII8FVKKBh0IguOZSWoxOxbXfK8kYp6cWVxELryUWDHzlfbiQ3sIwIgKCAZWxFbBhzQhHRpIiolgoviYhA5JDGHRj0tzoekRZbzDHLAU2LDzAZmMk2pGNEGOLr3KUrqtQze/k80EX0q2PfnZbPxOa/yiAymqrmHIuwWUTUpFyWxSe5fCrLx1PACgceY5SYco4FkK/XS9BhBS6nJFnMLEkuH/EyACKScxSREmK5QZib61mRNs8UkT/xp//NK8h3VVd1VVf1oWL5nu2sLSkCALMPjnU07HRjkM/GD/2PDO/hM1f1h1xsMyTglGDW7P8P//1f/09+7j88OztmV9X1rOs1+OaLX/yTSdAznfN7Q1w1gZQlYuUqPLh/xyGoKqlJH//m3/jr/81//fxzL/ww8sQjqQizb0LT9eva7b706udfevWz//aPP/j26998587b3/i933n09a/GJJJq7yepj2hhgqsi7CrqLgQyIAIyEMbobOJ0agYmdR/rJ91Lk3qfqrky9Wuq51U9qfr4JGBqKJ+1Jx6zqfVt3JnukvnAwooAwMxdys57YA/kkAmActKcLCUFVs9YNbN1G5HRhyAoIokIRSOTV9XSYgRIBozMYEQ6kRwlRlWxjGBE5FILSBPE/Sy9pAqtYS9VvfQ5BsqoWfuc20XgyqOPAG3qmXuiM4VkojlWJCGn3iw2NTuGmMFxDsGidI7bSZ29V4bWsjUBW4Tcr5NXtQRgRJRSIvbeeyQvSVPUtm0NnKEHcFU9y5a5JFujNd5HxZRil2LVFC+Q0qakCmBGaoTKhoQlKmwI0TYxMAUbU67ZISD5gEjOcUVEChqoRnQApZevyVkJsimqgSqIWG+66jM6x851XWeEnikgpnZde6c5a5+yg+nMeyZmMmPTrCI5RpRMhJJzHWoxj8gKyWCUwuYhOV1NLoGfCy1l41/skHkTe8BPU2GqeetPetqmcvPLaOS4+XOAf6qqEUSEDIjROZdjL5JEEiIO/htDYkQyUFMEptJ/p6DEcyIlUiRFImAjR2CUOvugPbmYJDFIT0eqUy8dY2nHuqzMvOj/ucGHBRzCRWXm0waemy/DZ2gFybYUFPb0/l/8Zhu660qWd/miMCTTAucyGY8ml4okyB6JDFkBFVQMSdEURw3skF+uG8KKabQLGfSTZgimAkCjb8iGgVKlC4eMjHTuiGPnPZAEABjCBRJ4PAsfFGghpue2KYobonhsihvUj2VDxWJ083yVoVHNe4/lqhm++U1M2Q3iVRpQX0lutaLtHKIkcWMaU8ST534xMORAINHmvG9xcRqhBEIMwXtmqsPnBBVRbcxCQFAE1dSZmUlGywRikBAspaSqZlKiHgnUkaBJTp2JgCa0hJiJkqqCGXNCNCMzyYSqztAsdx2RmQiRgWZDYRSglFIyMCAFM0Sjcl2Yaa9lG2BKaA7lCvJd1VVd1VV9KIHf1h1ZJHnPAJBTigm8q8CgTW2Z5Hnvh6Devq+q6vvnEPoY6yoglnYUQqSY9BMf//Tf/3v/11/5xV/4J9/86unZsmmah/efvPjCxxzXA9xF2xa4GoAlA+gxr+7du9Ot38+p857ZYc7v/dIv/U9/9b/7JbAajIi9SETywe8CAijkbj3def5Hv3Tj85b+nZ/895norXffOjk5+c53XgdlVf3W1/4RABSXDSLi4puOuF61vm6u37p949ZzVdUgoiR55bnp/ffvzY/OfvRLP/LGnTvfu3NndfKmZ/fkvT73ixdu3Zg011BvfuoTX2BqYm86eyxdzssO2qxtNqIkmEQVUA1dmNy8ddA4nNWuCXA/n5wtTghpNm2yRjVCDCl2HsAxpqSSswkgI5gikvZg2TloiJXJGylSriez2Mu6EwNl9MFX2ZarLoLCfN9dO5pyWB3sT1ia905Wi7NTcDaZh0njEvbptF5EQquOri0ODvYJvcn7KULfwXq9MHTf/r3/d7b7VopkVlVuvjjrHNSVr2DXNZWbzSeHe3ttn7OYmTJbCPUP/fBn6+AI8Mb1m2enp2+89XbKy/fu3ZnM5hTq+c4BkK+rer4zXawXNEz4dGM3oYPTAyJSCfAuM78+JXaoIowl7dscoXd8cHCEFI/PHojGUE2reu78ZH/vECfee59EV6tVjrkKfjqdHly/0XWrmPKy7R6+/5gY3nnjTU3QhPms8R4nH3nphSrg2enD1157bbVaRAUROzle9Z3s7e4GX3mHMfYKlrOKGIEZgSEwe/LOzPKwlg9GKICkSkREjiiXhQAVY2YjKYl6MLTkgWpRKloBJ6JpbLviZ4aqDUYvdN72NvJaPMadQzGPrepqf3//2rXD4Py77757enrqiItMgMgxs7N1WZUo3hIGYibz2SSEMJ013nPMWaMkUTFwsLONQDaz8CGE/bJj5waqFeAjF/ff4GLk2tMgsKS6jeYruk3f/SEh43QhrhDG2I8CrrYT3Icmz0uHU75+oQjzEAwZBxoMAFEQARQNCAYFYDJAtahWPqkGmAHEkGTANlaoPNz8MANBg9LfVgAVkUMDgSFGohi9oBkoju1+OGYx4nZ2hemwEAIASpe0ryOtynwBAI+Dxhbhol1nERSXRRrnHCJmKdcSEoQtRGyqufzSt1FV85ipKGCqmqQtnW9FGKk6kG8igmqqOdvAfRVSdMjG2KrC7y2Xy82p33j5xPYEttx9xspFAqNbLN+QSKkZQDebVVVA3VxU54LM8htt6zTVQGhcqinR82bFolQBAHhEpFtK7NI8vH1nPO9uNbqAvS1eQb6ruqqruqoPW9EF9szAe45x7b13npxjEAPFpmnKPU9EioRmQ/p9n7B8dR1EjHlQZ3lXqWqW7H3zN/7mL/+dv/3L/+v/9ssPHty7fv0jX/zCnxDZGGVvrcEbIUHKOdT+3TfeRjIzDKHyxKo9WPed73z1//i7/8tP/vTPgxCYMbucgRlEQBKEZgKWVQ2dJ4Ss8bnbr770QvjMD/3xnME5Bz/9M2P6xblBwRZoRUACKcG9DhK9RBkogbbZ2phWb7zx+jd/52tf/cpvvfPGQ0zSK1VNs3NwrcvqGwNaZ+3DxMiHs/5UgZScsSMAi2aCFJqUevGWzaaTyXq1SKmHyioHBmqSzRKKoSpEs5gNgCgwOWIvSU0RhAGzSlIVhi7UkiQlXQFYNTFXkaJxAohAjgmQFaxPhA0ARTPJ4CryEzfrYNWhWFZ1fYZsq4pnSAAIzOADGBhgn9OiW2uKvJAFQwPMHjj3HTmf+g4RmX3pqiKivl/VVcOOgLieTM349Ow19lkNnXPe+Und9DGpJEngoMClramSIRiiApGJGSEaFuc/yKogKFaMPso82IgIqSaHMaMkC4Erc8QVOQ9IZpKzSm5TEtUcHC2WSySrqsaTQyMHpL1MmylqdqBduzRNxCGrJrPpfCeetabJTEGjZ6s8MqPzpGCKrtgWiQiAiSTvfc4Jxh6hgnaiofde8dyDhBgxD8HmG6MXlTL13MwUTUQKk1Nir7fJtAuk1sUGufKdwOzMTCQDGDOXSAbvPRgAKoIiujKbL72DoWrQMRAbgqqoZTPy3jvntihEBCBCKojpaUnhJVxaHt/Eso+9dm7jsXGJ5ds04130YLQRXxRhXr5k4LmNGLdZwUssKxaKzcyKf6QNbh9bW5BNEE7pvyonApE26kUkNKUNJTWgABBVAXIGYIiCaIiKYOgEJYk+xXwqAIDzxWGWAQG0eHnqYBZS+uDGkURkDFsYuAT2lSCHYR+AzpWQebTzKQsm52QgjiM2bnZEeoWLG24/VLITzBxkJHJkRGSQixYUJeAYnmhgBKbDziuAsEk2HZ1ghKE3NVMFEUlZREwGuK4gOQ9BiCkPOG0jwU0pFfllztnM+r4vUK0IMgs+zO3pBs5liRssd9HiVc8DHnPcQnfD5ZpzNpBtvXEZouyU7MIVPvTvgdBWl2hhL2HsEiQi4oGpJjDJw8AOGznP2dXNLQcRCfUK8l3VVV3VVX1YqkSQX3SkBsAMEEMggJRjYnZmNVFVkF65G3Vd1zRNaVy51NnyR0v0mYkqOVdme0hEBG62ywD60z/zF3/83/2JX//1XzfwosTs7cKNcIC+ShZqBui/9dq3iICIcoKU43zXt/Hk+s3Z//mrf/dP/6s/cXTjVTUjGPAeArgAIpHY0A0W8DlRXU0Lg6piQABab6FW2xpzBAMwLjdwABNRBgEkwAa4crDD2H/6kzc//ak/9dN/7j87ef/+V778m7/91a9MdgJUiqF9+OBuAw5yDKjshhiCbLRYr9amvTUMlXhSIfahqjHp4mhvp0sr4uQDqliSWAcLVDsKPWsAlzMZshqAWkUuKZqBqZookjjWmBZKPbg+iy37E4gdcRSEZCBGDM5j0N4ySUwSBcCBooplNSAy8oaE0z2YzOpJNZnvrZaLhAxGFqMuz47X6w6g9rxjlufTKWEzref7H3k+KxFg6pMKIzlikpy9rxQ0q9y49RwAPXz4cGd332wVYz4+Oa2qPN89LHYKlgzNSAumAVDTYu5SDOIRCFXBcPQaJCJAICImLt4QDBjYs2vYO8SaHdXVNFQTgIbJCeSUWyTX1L7JVeVZJDk/JSLNWbPtzncD8dnjE5tmJnr+uRdzzkhyujhdrldJzQibyVxCMsMYut29yXw2NULVKESGZgRqllUBRnEYmIIZgm5NIgfOws6liYBW7FXMkNAhEJGVKe9I+RioFoPH8iF6mobaIKLt2eowZ80ZAHLOAOrDKPJUDZ4LAvSeQwi8mdGiGLoBBqCqIhiCkSmaohmCEQITARj9IcEIl9wXt406tySXH+gB8/TW4GJOwzaH80yEuRnw7f7AcXT0XGN7MUEeLvnKjG86PC6jDFEFED350n5ogKBsBs5ptnO8OnBwSKpa1/XWxs95JGTWQdl4nhCoqqBWZI/jDgMiapJtb5DBdxJxG+HgGG6RULZUxOe/b2DGuTFJ2RNtCxFnZqYZRm62kJzoGAAKLlMwp/WAzK1cUdkG0hUKy6eazUzBRMSsHd5IVFVBhhOXUjpHa+c9gJCl22b5Nie6yC+3Hzcztv58TMqTLQ8o7sIhj6dSBleVresBfEVFFqq6pW1FxCGu81KMhdHGNrSMEiCA8mg2qwKmuPmsOU8AQEiIF5ZpJG+7xYDaFeS7qqu6qqv6EBUCkAHhpeQh0PXq8WQ6c0EBBLUDMoRQ7mohhKZpRKREKv+RQD47B2kbC3DIOTrnyjIrIuY8RD87TICWc0/k/uy/8eMA3szFBN6XTSmClcAqAOhz7wkR48PH9/cO9sDyk4fHlZ+cLo6rST5e3D862P17f/9//4//018khKTZpPIewCRL61wunn8pifeTumpil5grAAgOJQOHZ+tgTRQJB8Pz4mjADNwDsBqkjME3SI0KYARE2Du48Wd/4kd+9Ev/+le+/g/effztqsHVnfvLkypw3p0EQE8O0AjIi+livWpjZPQEc5RuNoec12EGNw4PDCZ9OiOKkpIEP/EzUKpcI8mtppDFZXMpQ1ZcrlcAiRDNGIAkW2LzDh0aBUOBrDm2HXBGBwjY9bpaSKa4yJ138WyVhSEjRDUSCg551kz3xSwgw9Gta6h+crI+urb34N7JO28/CZW7c+8dFa6q/cMDZJvPb86n9eHR4c3nPvmqZJzPdxGZ0GWFpFkkglMGcx6ff/GFl19++cGDB9978+3YnSFxzkAollVSclUo4XW0fRUZmqEhAhmhGSoiyBghVjBSad1EFYdMBI78ZLoL2DtXmTFxFfyEw7yqqp7UQCBnMgNWAgPTlFJwvqmq52+9dG3nMHftV778W3feeOvlj7x0+3PXAODOg3uPnjx2IVy79TwwsbKmqEdRYvfCC89NJrMoed1HICx8moiqqJkoapnLniOQ0e9+wzsVUn5gtSkRkRkSETObGZMjgpR6s8EIfiM8Q6QPQlYbOnGTcWdmMaX/j703jbllS8+D3mGtVVV7+IYz3qmH22236XbSbhtISCRiKzgCOyYJIKQgJEtRUH5E4gcmhhj8C34YEwKCKFhKkMgfEjAhouMBO4ATnISObdpT00M61923u+899wzfOd+0966qtdb7vvxYVfXVN9xrG1kY6X5Lrb7n7LPH2mtXrWc9ExOV/BjvC13ngvNEUPJaQgiV59JPTUQ5ZzMGQy2yRzMwYFc754gCGKuqKCRRAHB8CcVdLUyb3Xijs25MIb66VVRErWM+/vyTwoQK5njvPV6iEEFzFIeIji6AosLVroLLLyoASENFtsLUfqgKIIKoIshsCACEqAjMls0MQRg9MQ6UD5FZLmcTHsvAC1AVExrUpOU2MzAmNDQambnCloEZgECpPYDBzzok+4gUzWQJHSlHpsu7qQBAJE2yyeINLNCojEE5qb2q5phSSn3f5RTH8sYoYwpRjF3MCQAsuvHbUBAtzz8mpKha1indUsTPtLggOqHo8Vu4qP4bjgJ2V9DanLOdf+MAwJhHGvaSkLXUURab5XwCuKEe8xKbpyNdORLJw6nfEc4lIIMV0abooIFdLfcq8VHTYwGGb6rv0xXT6ZW9iYIPRW69fLfjdtyO2/H+GpcBGypABsg/9Od/8M7dvW//9m/70GuvP3zwgZc+8FHNznvftm0BezHGuq699/8/4CoHpm68vOl22zZN4xw5V4RJ9rWvfuVDr7/OZgCYkoC52RufERYG3jkAU5M3vvrGpt11fcoJHGKoQp82bgFdOvu7/8ff+ZP/5p9d7x0SOSZNuXNOvItf+PJnv/jFL6yW+x95/eMP739wubgTqjrF7IMDA2LNQDBaVmBAq6XnigZtqVlJG09mlTqgQEgG0CZzDtkBcVGBMRjc+8DH/9iHP/BLn/2Zz37+5wiXAtl7VzUOYqpqnyNpEYoRGCoA5WSoUFUVu+QgejRkkD5L3Ji0AbQCZPIerDfhEv+Wc0ySBIkJkEFRQUwdihm6bJA0iwEwIFDKpBJqx0ZitAh+vaz89uxpTiZqGAABkioLgIIiKMVkWq3Q1156AiYXPDOX8D3nsFcjRmaWXhA59rnvMgHXTYNqkpSICFDUXFWL9Og0ac45ImJWOXrx7HC9ilElG9eOmVMUh1TamaFIOY3KxocCcYnUAQMsvpny60ABQ1UwQiMzNYWhFxu9WgL0TARACsAAfd9nn4xFzQwSY0AC1bxoalAFtdh1/a5HNekyG5CBaTbUPm6TJlGqQp1E9utVBCA2s4gEglksZ8sGhMREiGBABoqAqGBIQyiL2ZA0KPMFnw32USEaKZqLqvA5YiEsiZQ4Ipar5XKjjBNLbd1QuDDWlNf1grAoDQeL3RASqGKiMAs5HKoJKBRiD82APCObSUqKJipoyoQIVH4xNCfQJmR1JUzlpppsezcqryykR/7zUvTInMa83s19/SXmjy2a0ss97KOmlHDqG7h4LEj5pZb7eB8GDapN9i0kZO9CpExEgGqgAChitc8qUIECJkJnZqhMmstkIIAijJw8Y56CyBBGdMHUjWdOG5m4Mj/Yl4wuK3TTxaeQRAP2EIWMoGbqcju47ERQRFXJilOuHcCKZhQhERMB1Qy5cHoiCaQHTWCGEBEyanEzKkBiFAAV7E0zqkJ5ZhBEA9SsGVHRFFiKyY1IMSKYFY26qQ6OVQBJI/Cb/SwAALCFEf9e2joZ7zePHAVIo8lzDt1VNc6m5ZAmWsrtJ8w5PfMo2IVxJozzbbDbjfcZVDWUS6zzhPlgAP1mhoPHkqCYcc1k+OnjgPVnexs4/ByGz3gL+W7H7bgdt+P9ivcuhvzPn/6b3/zNH9mcPf+5qB//lk8ePTv+tt/3L33P93xP0zQppcJ7lPXc7wrLd2PSKDN2XVfX9WKxGNRFooREmH/8x/8HVf13/t0/F0KdUlo0kDI4d3EZNxjCB7apXfqgCJ//4hek333wgx+8922vSEpZnvX21i6evv32keODr3zljW/79t8vEFMf64pON0ef/on//ld+9R+uVsuf+em/y7gKfv8P/6F/8Y9+75/4Z3/fPweqQICWAQLMit+npWg29QimCqKD1woNtJYI4MB7yIAZkoEImmRpmhXEchSW3/Edf/iVD33gb/2tn+mP3zpY+1de2vOGtTtk8MweEZqGmuVBbJuu61J3TnR4cHAAcqaSNLbd7rzrzsjAI8iuRW2b0CM2gZv1nYN6ecfXa/bh8fH5bnd8dnYak1uEihdQ1Qd767vou21ct7E9ecFdmwB5f39RQ+8BtpuuPzk9fpF9DUTu/oPDCF2zXILu+t66ftOmPhl+4xv25ptf2l9Cew797mhVhw9/+MGuz8+enHSdmm49n/Zb3j7cVuxijMzcNI2BU9WiuGTmlCMziSR2tD7Yj2336quvfv/3f3/u+rt37xI6KcovVTQQnYwxNFvhcSkqG+P6dAy5xAwR0YOiIJmYgCEoiDbNgtjfv/ewbtyi2Qt+T7Qq0SbssGmWLz182XNwzjmCnHO3axf1IrhQrXlVNw/u3js75Zz6r7zx5W2/2/S9stueb8A5Mf3Soy/tdhuP2bQ/ev7aer0WhS5nrhbVYuWrJbHPZs47V7vC17F3lgeN2UXoiIiqMmmMcegMIMk5m2ERfZaY+6FPTM3IkKx0aqsqEV8uE4crLBaMRXbllr7vmSDGSARm1dhG4LIoETEPuLSYIZlZtGSNopS+1+baAAAgAElEQVTCGAVAQmBELv8PZgCEagKDTfdyW9pV1DehrOsc4OXf3FU0eJ05vC7gvNHCN38/pVF9Dk0RcUzwH/1yE4xEHf53GUm2bTswfmoGgopmlqLkZCmJkYlInzo1ibHrNy9yzvv7+6qgqjmJqsaYJxIs5yyaJQ3+tJxlTl0Wwq00uU1z5kLHyDqHskUqWRSPw9HQixSTpZt2EcZGOChtBHk8aDbdbmY9EupQGYfFyFykjTmrZWSCwZuqRkhSWNc87BcUNyZZzrlIOksIDJKJmZfF8N2ZlSzNEqhZqiunSFCbvlyaahjRrgpe4Cq1S2nYHJWLSTIV981jXYfXslw2Uy7ThzT/1YwkJOAYmjqPFBpl1TjbcCGYtYbMvztVJXIwuFUv7Xro5TBVkVth5+24Hbfjdrxvxmhjo5IJAKYEGTD/2v/1S4133fmZdhEySFLH9Uc/+tEp8AQAxtg9ek9c9ltn6n57uJEu/3F6uA9OFIiGwD1iQgRI+6ynn/vip//if/EPfujf+y8b/2Gwhb+4pleD0gcBkJZpzZC+9MZnOvyG1iJ7H8rrQ9A6dne8f+3FV35d+Fhk8/bXP/cdn/wUw+KcQOTkh374X3/rq5/9g5/66P7im+T8Ga2gx/VP/MPP/G+f/dzHv+Wb/sM/9wMffvmDoAFBmLnvewCqKq9JmLlwKgCKVIx8iEDByHxkTwCURAM7AY/gUzYX0DCrj6rdO9/46tGzR1/7+m987x/6vr/8N/+SS2kluWrBNc3GbU+pB8OHuGrTbuPz8xaFM9N6YYkXYXe+I3DUrl1bmWbwkK0jlq0Ku7herczSMtTBr8FCCMeamtN+t6DgFDSdHD48rtZPhXeaI+fw7HzT+wR2n5qHHn4p7ijyA9GHJ91bFOnwpXu4sOxPz5fvnKezfgXSkcaDShcn+Twn3rSr3a6rg4FHZMJQqdacXMV387n3xH08wwVkt3SNjyjOCwVMEEUYkVgRFdAcCkN2oa62m/bg7iuQOjPrU/Let7kLi6qzhIgCZkyIKKY5J++BoUcLiAGxpK9KYbEQzCGk1IYQhDBrNqpakVRXWGuMstp/2SQDVlm1qiDaFixYrnsNLtwlqhBdFGVrHaaUN0bgG9fCLnEySpB7OT/FuPUQFTG47kW/cY3X+CVHqes7oGrTKrh7oFXMsqSY2/N1fRh7218cECyrKGiAyppc5ZZmZJCBYtIeEQ1BjSSKIy+2AyeKTRYctkQwMiCggBghmpEkJayISexULEqKSkhEyRQ8JsnIDENpxRDcr8ZmSOSQCDRmEWaHCIQuqRAREDMGYk9cGVAvQEDIHLOl4hAG84xlLU7IahSNE5J5F4Lb7XbGCqpmS7tcpXAlBPIy0tPLd4YraRkw1QwAIJCADi0EAmSsvTrnICmYkSPvqOCSnIV0iMG8gvrKsnvSdorIECTDrAZZsikWwW1pYDdlU2TyOalmU5Ox5rwdzs5YMLuJiOasGgFEU5KcNcaY+pxz254x8+lpV7YpCn6LMU6etJyzpHyhwEyac84y1OsVns2sRBll02ySJPdDwxsHVWXmruuqqso5S0wAUMo2ipe77/uC6uNFp4JMwG+AV2M67vhlFQedm77B0uVYnrAgQNMLXSuCBX9aSln6vvd1k1JyvspRsqohIQxiVzFQVaTuxnwvMcGZBXVKlDGNABeq1isVjgXKjZsdIOLnfN30B71QRF88EwCQLw+kOdFnhmW3ZXqmEZWNzGF5X1YUtcZMQ6N6cRyXC5yKTV20iIAlYgdsKBwa45imnsASwIsABR/iLct3O27H7bgd759hZmBTjtqQogd4dHQERn2XHj16DOTpjd+I0Q4PD6cL4fUt8N8Ohfg7BVbpCmq0ItjD+eXeEBBAfICDw/XjJ+/8lb/6Y3/mz/ynkKwkXAMqWBFVDs/mHKjZ40fPUAKjgtJ2c5bjVq2vJPdtBPUoLmcFAm03YbH6C3/hR58+ffTSw2Uf9cWL7Wqv2SVZVN4Tq/X/+Eu//if/jX/tR/+jH/nO7/wXGLFtt02zBABVKE0Yxfg0O2hTuTwCWMqdcwEgd7vtcrHwLiPIL332H/38z//cL3/2F/vu9PzsGECfP38WmqpiXVYH3pD9KnLtRIcEc5VQV3v7NYg2TagaAWcUzFSytV1uzaxxDlCA1CCrap+3YHnTP6stE4XcebbF4d7CERm0STl1xnUC4BzP1UJd7d894JT3zKwKd8Ti8YszyLmqQSDF1FawqsKDs+eSOXUbgP5eiqbKWItzviwx+z4vcvXg/qsk7PV+3vrU0uO3nwDhZrPLSnt7rfcekMuSWsxEhSkQIpKiomoWGTq+QgglQSSlVFalSGD5UoL8TLWos0KyoXTucvMkQomzLwUb5IkcO1jurRmQAM3MV0GTGHtfL5ACM+PoxjJFBCZyJVeQEOu69vv7TmXTbmLqqCJm0qibszPqOKckWgxLadeeZUEwb0htd7ZcVkg5J1it9ggt5+i9RxjmkoGgZsgZKSOAKaowKEwFAwY45TDZqCFj57o+XkFT03J8HvVuIGBwhV4rx28qSzRV5wYVQEEapeJMVc3Qe3TsACDGSOzH8xDlnEr6SwihxCROoSmTNfF6fOiNtYHX69rhWknAtTOYISIh8Tgmr+O8ftAQdEi4uRT1We5Q5szcA1Y4MQBgZhzqELH8xomobXszeeedd0QEyQp8St1pmTCXerRlINRK0qNIKqa4zfZ80vWVg2a5EH1xzs5deBFTV55S7IIXyrEDUAQ1E7CMNghNU1ITJaLdbiuSCpxBxGwZAU3EzABVTbMoQpojOkBAUgTIOcJ0qHFWU0FTQZ4Zqhib8pSzOjkry0zdbvrBFIcejETRUu5iTEmAEIFL840RInIeiyXnU2LgJGdk78XEGO82/73PHYDzC+aUU33doXfjBVEkjz+ii7vNr6HXieXZ364E0uL1V5x/EFW4PtUvYoHgaqDRLeS7HbfjdtyO9w/Nh3N8pGDlqvKNtx/V9eL8/Pyzv/KrhOHX6Mtd1P/8v74Ds0i6WXLD7yDf+NsaerVe4ob40fLfF29+7Yv1gp4ePfuFX/z5f/VPfG1v9ZHg1u/2nAT41ptPPay7bnv69HTLGYGbBQP77cnm9Ph82dwLVAHK02ff+Ct//ScfP/knL7/0QFJM4re7tH9wv7IGvc+gzrmvvfkb60X4s//2v/Wnv/9P/8AP/lDTVF23q6oGEURAREJwNypVRYCZvcOu3xLDasEKp7/+uV/+kf/kP263m2dHjzVHAAVT59xi2ZjVFVsdDoOackPmUFFzJofOg2/cotlHg/2Dxf4etaaVimYwZxEzAmT2BNzHXhRUddsfq8LJ9sS7msiFxbctqsW91x4y0K493aUl0fb46BEvbNcBBVo1q+aVPckL0xo2D09PHj97+wkJfPwTK6RkToBoc2ZPz1u/qPKOquS73dZBt+m3jlrNVU6kzurq/usf+UTA5u53vGZp8YVffePzn/sf+759+PB0GfPe3j45tlJTrSpqakQkw8rQtMga2ZgYquA8OiIKISBi2Sm/Mv0L8MFZGv+4vr+QLF7O7RjKPJi5bpZMdO/Ofe99bLuu6wRM2121WC/2Dg04hDonLc42AMfsGEsOqDLS3mrll03fbftuJyCrpsba5fbk8aN3EuQ7ELNEZMvSP37ydopv91EJnWi69+Du4eFh8MtXHr6MwSP2CAomqtkA1Qw1IWXAJCJghOZNbQhtwGmrx2KM/a5NRLvdzhEbDP46JEKiMdizLHx1zlGUX8oYEklo08pSnHdmpUMczCxLlly+FMkqKSVEJSIwVIl93y+WayJSMFQdEEsRpsJQzpZSCqEqjKvpzaXw73V6my2Ix2DSm8HhFYfVRbVAOasQmlnJTEHELLPqi1Gkd511HAJTQZxzwdezhT4VAefbb7/ddbuzs7OSZLPZnpmZx0vqykkIbjDFY5batjTlW5ZR+D2AISkHisf28vBeRNTgUlyncwRmZglNEZQISsRLlgETHh8flyie8v5DCCXkkwh1dCEiFQGnzY6DAQAxzjin2R+4ZISWuaWApICpT6OfEOdfCkMTk6maiPax32w26DilrApQkCPjoKhl4lm8yqUUk8sQbroDoVwBYJNi+eZt0hmef48E1xG76hWVJgyRtnD5eQAAmPz48EtoMOc8xXeWMxIiEtiVzzL5eK/jTzMr+yxldxQAGOkW8t2O23E7bsf7FQCOdvLPfOYXdm2PQFW9yFl3ffze7/3jIYT5tW2+8/27QlACjNvJRjPQN2E9gdFJn9Jjcm2W9s69g/OT9BM/9eN/6k/9cI7iApcQj0twKwJW8NUvf7XhVbOsSS2Q1A0R9u3pGYruLw4kw0/95N/+zP/5D956663q4GG9iDH3OUOGlfF6272VtG9CYoPz02fMu/Ozo8P9e//T3/7rnaT/4M//cF37LL3jmhl4uAzPswR1KKkyDwZ9b+yCd2rQ/rd/7cd+5qc/vd2dIqnpznlOUYkoxYyBHHpn6jAwogoVewsaICKZmUJANsDY5a6yDimpV8BsIVtFyMqNofW9GWQiMSL2gM7QZxeM+NSI2B+qcJSoANtdCqs1V2HbdwCAJA4SWexycvYQNaqexNi74BW6ZJuuE7dcVVABmaH1epz5REFrD5KUqAT0iZoDWCgs2j407kCs2fXkuNm2EQwZUIuCihjRgEqtMarmIZ5Ekw25Iuics5wAYGCcwEzH+rVx6V+WttOyCLV0myGM1isEMBE0AyneJAJUMHREuwTBwXKxCCHEXgyzmRpwF6U2ROKYxASY0TknKTOgCTAiGpKZI3TEony27cmBEBAIAmkWFdGaxKz27IKqSM7Je3TOksQQouqGiBC71OmyxucnPZgjKt3dhCZoAiiqw2cBUBqEX5RFRXVSHnrvHTEzx5TKT2eCuAImWmqpMwy94TBV1BcGpoS1mIGBmCKZeecQUbXQU2iERJSzjhIB8t4jkJn5EJJkhskuOKjacs6uSNFEUkpVVZXFd+wvURzz5Mwrq9v3gH/XsOv4kCHqdNgpGhL/C/Fr4Ma8zRJoc1EfXkolilmMaFiqF28YDpSgihA6oclER8zAzEUq6X1VAldDCMHXgJq6VkRzHlg0Gr1fRZVXVOuAxuJVNVJ7EUeJooDMHEI9+LWukbGCaAwDTgI0VUQrJewmWlClM3TOE0IbezNQhV2vNaIPFTMBgPM+56yoyOyhmEIFR9vnPPLnIiAHJl60HEggzRfKQ7NijQt+PShOUecMaupVRIg8UhAQMcdKBoak46/UVAUQ0PRGmwBd8XGiTj2BEwM37elME/wKcEJENb0C+a5Ns0mxeTkcab5fMp+ERuMnML6sKYC52W/YWRmknVh0Lb+Z1mZO69FFSNnwAreQ73bcjttxO94vQ2WI4QYcin8QENC9+bVvkKt2m67tNgBsVD14+HK5UBV51aQM+d3r5Zt7MnRCfeNfi5W/3M1+7f/++197+8uKL3wNbVu99c5XAJLzzbjfOT4cAUDQE1h+8ze+rKldLqrjo2dnWRAVKYnG7vw85cC0eOfx1588fWu5bPL26bOTtx+84pvqfrKF8wef+L3/zNnmvGrq09Pz1WL58sOQcjw+Oj85fvbf/fW/9nt+z8f/2Pf9K8w8MXs5q3N0PUEeEUwgeEZqJB3/Z3/xRz796b9Brm8qFkko3dkm7u8dpqhVvUpJiBIoMBEzZQUGaiq/qBeaYhuTSJ80ScZ34Pz82fmZUt/3yO750dl22zL55Y6J6GD/ZYBMmERbzV3fdUg9O1gsvpzS3fW69n7v4F7NYdGn+snzrxDI6UmrILtO+p7BqpxwkT/Qtv1qeSDV06ppFLuqst7iSf/O4k6dMTfLpc9U0cJxvztxz5+3qH5zvuu6FHs7OtqQ6Se/64+sq5cqd/98kxj650dvnx4/F5EshkzMBMTOKCcAFRMBQqApLFFQEYgNzEyZXcnwvAQVysy/PKmmSoKrCQpjX/SUo8DMi+U+I1WL/eAoJ6jqFTnez0rBh2aZs5phTAmjlmYtZKeWiZBBCIBNc04x99t+h4Lp3KhFRHzp7gNkOn7y5q7tYhYiQWQ1I3aAybkc47HEM0vt40dv9C2BVQ/u3VFgMI9QISKxklOkjKCEnrlic4jk2IjVN6uUEoiu1+vlcgkA2/NNQR3l6OWcBSzK1EQnNpa/EaFOS+XSOGAjXDMwgxg771zpgyAiYk9Exd6Wkuy6tg4VEZXQnRAC0BAEVWiulDyAHh4eMvNyuYwxFq0jDJpJuoL35hjvCuojusrnvAc3eJ0RKj4vGwIXMakAQFYRFcShR+F6fsycMBy76ZmxKgRjQXxEQzWic67v+zKjYuwLTaeqaAyAiFLUsAiT0rSA5kkWKGa2DvsTfuj7PvXROVdK+eafiEZR35hYhOX8WOC9d6yqJlktMxgzO89E9Ojtd1JKm83m/FzOz7enVSyY2bMrMK/EeI3d5Yvp+M1pT+IbxRRA1l3ab4SLeJKxrO9CYOxZiOjgYO/w8JAcEVeIllIvmhUEQM0EqWQCUSk4RZqrN41g9sMHKMrRoW7B6Madguv0XTlJ3LizcOU6eFHLYdHmFgozRPTsyjd7fd7eeLVzzk0xP9OHKhNgoprnLN/1OQkAKnhl0t5CvttxO27H7Xi/DGIe6pnHW8TAVL/0T95wpOzrGHMWC5X/wOvfdD3d7nocwv+nlOR8l7T8VxXJyuYnTj590ze+8mspb5tltdu1gHZy+iymlmzpAg9brjjtACtrOjt51LbPFotceXW0Kx3X281xVbs6yOnJeV337O93bQbOa8vrVQiOOoFF82C78Qb28KUHX/vab5imvXV4/uIYENd7dddFT4u/+t/82Kc+9akPvvZ6TDn4Rd+nWdHFhPrKYpq6FhZLAMi/8su/8NM/+eO7zVNiMQHnHGL2DLv2BCywD1SauAyI2QWXE3twtauaatF1FvuYMyI5ML85152aLdyuTc5Rn1mgUnDRPApvexc4MKeUpHIGmIiECLKcKXixDYirF3cMYLNLZrUI9b1TpbiDvhXHaEJUHbkqOzLLPoSQkXrbbnZQ78Fy3fUKHgU6rkJNBKGyQXSlGQDEcNdlNKmag9X6weE9ffXV1023T548yjm3bS9gXLb/icCoqOeo1MkZMoCMG+Cows4NaAGh+Nnm6r6LSPrBQWRmglhaksvcpiGGEXmeCVmeh31NRM7XSBQqAFABrD10OedcWqxzMZOaWkypWjADeTQHGBjrKvQpJxVzlFFNkkRxzi3rNQA9N1JjNQEANBEFo2gZnIeczsWgrni7eZ6Tu3Pwys7QlExJDRCJGZ0jYjQTJu9c8BiYOARih1kMiNmHEIL3HnQ09jiHRIMYsUi/vANCESlLycKBkOmI9wYFGpqikRkAlgyYiwgTLQmQWdkNOZZiikDlWyAim4V/jqtkY+a6rpd10/f93I1WAm+vmPFuBIFwrULwStrhjcvrsaXNLhVYg5kpmSmUvjlBRDKcr7YVQCarpJmJIKIM/Qbox2Y21Uu+LBGd6LuCIcufY0pWiiKBeDBeDvCxIChXKO6BihQcP1HwwOSIiJ0fKDIb3uEFeOJQmiLGoJFybAXRkIUAGIHdkDFjcCrax9T3qQgFqGz5iaIqgqAIOudEKCWMOc+wLjDzEI+SbnDEAYBDmu2q8Gg2BAA0Zbw81DKiAofQLIiBNh7RUKWoilUNkZCMCJkJwQ0vhxN/N6gZARWG9EobKUcgZLhqChhOSdetcTrT9MJNhrorn3TyQcwvW6OH8Fp73s20IVxR/peHCFxHdzhN7yvdKlCkI/PEGLiFfLfjdtyO2/H+GVa4pHJVAAPNOZvq9/3RP/6VN/7xo0ePttutCxWg//bv+Kfni6pyLRGRyct+43P/NgCc/TapwuFaTnP0N0o0FUaLYpaUUvp7f+9/T1HaLtYLYg6f//zng69MeGQKbfZeFSh/7RtfYt4abM9PW0kZxBG5w73l2e44Z9jfh2bpF0v2IZAP2Pb9dvc4tVyvNrtuf+/++fapbU+dy9K3Enu06MPyyYsTRFaJj99563O//ssffO1DmgW8VsHD5evwxPUR02INqrt2+/THfuxHt9t3Dg4IQXwA5mwA+wfVZpuAKKYzyegsqLKBM/B9xt5SJ3Hbpb4VMA/mUwQEr+oBRLJ07RZdymLKRmiCUHxvzgeyuGvP0AxUzEANqgCmut1uvasO7tQKzLulD71RD9qgWWDBAIRVm3qxxyK221qZHN5Xhv1BlS3AbgPGoAbY1SyeMMT2mRlISt65sqZi79Bcl1OvAs7fffgS5C0A1tXCEaeU1CFIcDQScWRoOORdlC19hKJnJOasIqaENFcATouhYZk5CqumevEJfsyWTVii9s1ygSvEFSJmpZxVjQG4TxGIQrVQRIcmYgjFl2WqyYe102wxxdgZW9+3u7jtU1fsU87XOUcVqtxaUhZ1osxAiEIMiMAMlQcmIAZPiBD77gRy026OdugIK8LGMRM4AJNsIllNHCMqGwIiqaLzhDQsiPu2yzGZ2WazISJUI+YY47ZrVTXmVNapOWciFUk2REgCAPDIoaFmQwYo/jQaqCgAAE0pZYne+zv37/W79tVXX7179y4YrtdrRNQs3ntyvgCSAgJLln1dh8VisV6vUS2wm0DLVGV3QYNfrI/txva86VuGa53aN59XEImkJKMAQJQ8KCRNEcEIaagHNBzF7WPB4AWOKmlMpFDSYDAPM2q6p3O+BNKEEMy0KGwB1HtvZlXVwOzJSzubJx5IPxriZEoHQ5QBwAEAeQdj7efku7t6WtYSblSedpBpFHBKwINOGtDU1KBeLJFdVts/uDcC2IHixiLlNSsxmz5nLwngeq6POeftcj3AAPlgaC8sEBTGwhAAJHchQSx7eMF7RKwWzWr/AEDrdkum7FDEqSURUs2AWlyoVKIpAUonCxpMJ4rLkM7KLe+mBJ6jpncTT17vLLmyxcAOZxzgRYMlAl9PErr2KjqaEK+mtlyxEd4YHjt/cjPz5Ocflm9ZvttxO27H7XgfDVWFEkrApVeWmQ3tv/pLf7ms3D7/+c8fHb34zD/6pZdf+0C5e1k8zRNcfsdJu98iQ3nDTcNldQq81hLqzezPTmNMYMe6WG1fe/l1UJuErDbU345wi/JXv/aFPr1Q3EDOd+/cgbwAoS7tDveWexizIfnmwcM7Lhy8ON5Ce5KFTk/6877bu/vK8enjbveE8HhZ26JiyXFzcrzrXyxXDx1Vjnhvfeenfvonvud7/uW6qQE0J7lohUcd8V7ZkN72cVsF+MIXf8Hs/KWX9gh77ykENrMHDxsFF+r2nSfnBpAEUFY5+axLE9q1cp7SSdo9f7HRTqoqqMLufKumVb0Xguu23el5x06TdOAMA7IT5wMQMHOBiN6xI2gadU6qym828uaLrzMf+2avbpYpta4iJHaemIwXlUNPGE6PzyV5qn3ctKmX3a63vnU13n/5gTj9yltHFKA7p3gewXYmW6+pjyCx976pm1DVbu/OCm0FjL2k1eH+7/+Df0Da07//8//r6fNnKUlM4iwBJUA/RI0goYqpqSpSWfpwmQhiWhJBysK0cBdDR5bRVUOOmWnG0pNhOORSGmhWZFQpZqSp/IrYc875bLOJXc+AIYSkUi+a7a4DIuecqnpiAFDNSBK8YbKu350ePwNNj5882sSdMJ73rRGHZp+cW7iqWTaa8vPNEZ+HGJ/1MXkHjoEdGIAoIAGS9d35ho41705Pz5PX4Jd1c9BU7JhUVK1X6wCNKSUSMFZR54idxSQleLB0ozvnTk5OVqtVH9sC+ZKKmfUp9n1fdnaKlRFESz4jAHBpBhsCEIfG9hFclVRDTCllScvl+iMf+ch6sfzYxz7WNE2J4y/zva4XpWixJLVMrEjBP13X7e3tdV2XUipNg77y78byXV+U31DJMLKFNy7x5zsCKfcp99k4pb6kRDpjYC6hkcRc/IpFtznHezDTuk+fyNmw6Gf2zjmiQiNbzrlpGpFcZqaZlLzT8mGZmdlfUkgaqGUYJZ3lszjg6T5T2pCIBOemkr2LuE4zxAQAxINEn9XMLPgpxotArWxqqNliHaoFr/breulCcAXpAUDX72YfdnBd4gVrPrxcyZ4pmuFrXC6IjB3lVvTtOWe9jJpgevNJu6qqluvFw5fvBe+q2plJH7fn52egOaVeJJXUU0QslfTjW8nlTwBQJKal8HDOAZq4Gy9kOefpyjSwhojT7H2X4ke49kllhoQHyMfMCDcIXnHcYphfGEuQ7HVeEYjnVHNRCF+BqZfSaOxSBPGtsPN23I7bcTveT4OIRqKstBswMdC0na7f+q2fAoB//ju/u7T/lBS4aVRV9R5b5jdeROco8ZJ6SuYZazdobMY1+UTGCSHP5DBgBkTQx957JqRdt2vqpq6bn/k7Pxt7c9iUJu1+Ay89+BCQzz04DwpaGMZSTYxkQPELX/w1V3HX5kCw3W0O13vdJoIqoLELu22qQ8WuNmMz8FS3/S5HT+hzZnJIDJ7ItGfyosgQGEAyAwTLkUDf/vo3qESZKzEaqAIRgILkkaIsKsW2CiSy/dmf/l9izJ6anJRDI0nZkUllQKjqXbfbJkRIfe3dYczrpV8mORXDmLbZmNklFcNMrH3fZVg6Rs77bG3qO18vM3SE7Fxg8st6rQlSr573JPXMnHsZ0lGM66pJyt5jll2oLWmKaeNcNMvOZdSI1JudBXy47Trps4kAgGMMIbAFUF66XR8ZU+PJA5wnTUgQeyAgR141GwhgSnmXdAcsuZec0yJ45uEdlpKracVphmN+OQgI2EXuopihgmNvZpK1rIqKAWlwewLndMHAAM63/C+20p3zQ/Tl4J8ZV3jsUSzFhOTYOWB27GKvxC6bmJn3HtVMlBDBYrc7P9xbx43G2PrAxAyEQCzGy8Veiuq5zokyYOVWWYVTVdAAACAASURBVBxhk8UzB0JxnnOKyMAMzoH37JBSbgkcWELKBpkRSw2aZ45CjoNaAoBsykbEbKY5qfe+wOCyfZNSquu6HBYDKP86lQ0459DsoipAFYGmzECzK8I2UpPxXwcQlVIKoe5SrBZNic8pqb/MPueMo3tyngBc/lxVVRF20oif53ap64Xs171VVwI2hhbvYXF8FS6WnJjJq2xmpcV+atu7EH+PvRFw4aoa7GcFAU4zqghczS7CrqZdMwD03pcE/+mtliBHK1Tb0FxPF58YwQ0GPChIpgReikr5BkWFmdWkqgPIEIk0NqFbHqKMCpwjRq9ZigVsfsI1NAMr1kz2YpglpcXKRDoFHTSm3CMVlayZqYEhW+4v0M68FgLG1B8YhaRD/QCCmQIODX6ASgxTyTsCmalZLjlAxKaW1HrnMUkEEhydbDoQhMRcdhxQTWHmCSxYC8BUzEBAbYoVnTIwr1Bn8xaTeQJKSX6aAPYc4E3zc5DwloQVM0c8UxSPxCYCoEyk3xWu7wrT+K57E2o0CkRBbTDiD3tMWvjT4QkNbrxS30K+23E7bsfteB9hvkt4bPj75CibtiHxN61Kf2+6b1p4zRdt0/XYzPiyQFTHNtuLu886GMyA8eoWKZIBYBUq0aSQm7oRy4z8sz/7s0/eOUu9M6sI+LVXXr5391VQdA7ACrzF4YXKa1l7cnIS/HJ/FRrvtsfx+dHp3nKvZohCYs57XC1erfydDOCrCtSqsPfS3p7V602/AqKHd18hqrU7Y8AA9SsPF4vV3bsPXg/VIegJk49RP/erv2LqTLmqahV4/OSRqorksmQfuowxGYjmRLD85Cf+AKOiZR84xj5LVENyXsG2u27b9SlKe7Laq5X9IqkDB47C2uMrr5pH51iT5G3vX5zEPqfd+XahD/tdA86Rwu68dbV8++/91u/6ru9+cOdlhsqhQxVJu9iedN1JirtqgY8fvzjbpXeeHHWtPT9+lqFbrpyCedcwlkK2HNu023U+rhHqvT1wnu/eWwHnXX929PR5r+75i1YtxMiee/Y79hA3uLe3B1ptNluF7Bw60miJvBILeRe71En23ocQ1qtVXTelE8/MEBixrE4NpjVZIUTspio2HdLu1C6q3nJSItBQSACFWabCkCKhSkQqUOhBZi4ZqDlnMQVCNDAgsNLWbaJmpl3XkQGCenbLZVMFxSybs+NNe97FVsy/9vqH0Lvj7bY5OSVfaUITRDXNPim89OBDav2z566Pz/vutO8SIYMn1WQGOSkAeiICcD4oK2DOEkXbGJXQJWvZAaIU1w+DByux7kJ54JEk5QntIKLzNC79rVR4lzQRzYKIYAZ6EVRpZmSX/E9l3Us80RElJNDZ8B7cfFHLo25ODAuCLzwMXPYJT43eMFYszMWBV/oDf9Oz09zGecWCNbwZkcI63rlz55Of/ORisXjy7JmNfi8zyzaAvdx3hUC7KD1TNbMYIxZvpBmqgGRTTTqHEzjh50KijohCLnr8tIMhWvZi+T58hDEucso6KTxdaTIsmNOyeO9TSmV6A8D+/n4Ioa7rxWIBdvbixWnXdQQqIs5dKZ+8pBhUYjNTy9MXJ6Xq3BnhdA4fDkLj6yvn9tlTEVwrNjCaiQ8VCp+HuJz9+uACOsIOAFb7i8UypJSq1pmxqrQdkjkdLh+DMJgAyymUiMx4qIMfZmiZuIBoYAjjeePGaTNVQc6Pybs5SAtZPUAp5ybvg2ocg0BnZZgXvxGaT/srGTDT6UtGAyHMwlqm7/c6ILwOIG+sELyFfLfjdtyO23E7rgA8/H8N9q7sVl7JE5uucKIXiA7xgujT2e3zO9iVZltEgNJy3uTU11VVUiWev3j+xS/8OnRJperatH+42p3ZN334E4AEOnQhgCpYBnRgCUyB6NHbj9EWdw/uLHx1b4knx8evf+hVV3lRzFJFbVb7Lx3cvZs0xtyuP7pe3gm8sE2GNq9D8GrPvNtg6mtXMdVtn0RZtd61Vi8e5qym9LnPfS72AuZKMEZVVaq5LK2mYIac1XvfbTd391+rgrcsKgkADte+7/skmbxj7+RQY8x9TuGja42nQZPL1XKfxKmE/pslgwBop6rN6v69lz76sU98y979etm/fHp2dHr29Pj8aduf1AteLpciqIlByYAJnCO/XqwP1q8gGjlbL7vl3sH5dlc11bY7q2p6fvJEtDt+/mS73Z6dnj57cvSiPZMe++2mCg07CxU4by6EJNVmFw09mTdlTSmpISX2QP6gbTXFaMJV7TRJjHG5WOXY9zGSsYCZWagcEajqolmZmRiXaYlAqlLMeCO/hwCkUPg/nm1ozFa0AEWXN08hGmmr+cIXLvbvUUUTAjvnmFlESiUaEWHxDZVuaUQC8KFSVVTJfdScQH2/3XgmdE5BEmjXty/fv5dUDkKzS6ZCfc6MXHogVEjBV8HX9T6z5myp3zlPBKIIzM4gIzIgp5yRFEkRlNkQmZCBGDMDDBWaJcWDkBAN0V0cChyQmw6dDYbFP6ZmBKADDSgxETnLhgoluRTH+HlENGIAHreEzA/5jDp8OwUOv0vFmZoVj6XMgmHKWnYW2QIAlziZ6fuaFJXv5sW6bpG6TqHM003MrBRCeO+Xy4aZXnnpQVKRbKqaJItINgUAcVwgcXH9aZEZTPsOM5oYzESzmZUtg5xzSlIq5kcL3wXeK2eAoqscaiPmeR6icNF2MOYukphZdK4cq3LoXHIxxhLfoqp15XPqCa2u/GpRP+k7kxRTzBITUc5DgtT4Zsr3N8QhIRoR8VTJM7woQDENOrBRII2wnQ4vMdxomyw5nCM7F2ewhHLOKpOsd95UjgCw2XEBuqoiEkVSaSYsUlsIYUQ7WVU1J8C57RwHdExk6EeCtExIufESNmTGzDQpF6YGxuvT7Mq8cs4VXhoRY8wT4z3aJucP0fmljegycjN8j4BZQrrGeAO8l+L0luW7HbfjdtyO2zG79gx4z67APQX4LSWszCJebliHzZVZ84sQv0vTA9OV5cKwACoBCVAqa4cqJK2CA5C68gAikpjpS1/83NnJ8cP1XicxkXv5wYcPDu985EMfO3n69J1Hz5gZUM/OXpydbVJKfd/2XdvGd/7Id39v5cBEGxeqEB7cOUh5QwwAoeur3S4INL12vZw2C95rHmbYpNQGVyH6lJNj9lZF0V2HoKqK5IP3YVlTzmdkVFWLQlBVVbPbdc1y2bZb0wygOLYjgkLq+toHRseOTcGQmUPOOUYCYMciYjGpGJhxIDLsAPskUY3QNYo5pZQVyYJDQDK2pvZ7Zk2Koa5DqO7ff7C/i/ePT55sd2cioqZNVaN6AAdqqKaWRBBVLCPSKvWcE3sf2JYSYV2/4j3fXX3YuUDoJIkZtrv++MWXu2339Nmjo+dfdZxzOlVhBkH0i+AUBUGQwAULdTrvls5T4HB68uLk+Pz+fUN1KLxc7jfVYnuWASCbqlkIjkiZ/bD6MsJBGKuFqx0W7lMf1hirWBqaL9MYedR0UalwKBOdChAp610tJAAAmGYxKyyemmYpZiqTEk5Ych5VMyKXHofdbpP7WAXvETy74LgOzdHRUTZt25abhgDCasVq59selDUbKDIyOufIm5nXxjA19R6z5YQ9NQRZtcua+gRqEpgpgBL6JgAW2ZqgJiA/6dZ0SMM3ANORiwRGHY1EpfJ6yJkApkFPyEbIzE4YESVnQzBRUAOwQoYiMqIBU2lcACAANMUxbHbWbz7EVFwqIJlYILqUjYloMudVxvVuyW800Uut1hNUu7Fq77c+xnc7mTwtBHf//v1CxJW3KoYiklUGzir3hQidzGZllEqJIZt0bJaXQeunIiLZpkeVl5vA3sT+2YxVAxg+namaTkygXJy0UceoElWdutoRV1hkoqr64MEDNFgsFk3TVB5Sb6aQkqESeSJjy8PWmsKEIsiG6j4CI1OcQFQJRLmAhSCjFba9IF2NrvNOcxgMAKrd9BkBAAbcW2Yrjd9yif0soaQYmLxnonqxWJSHtW1b5tjw1kxtSKDlKZrFbOgzQEBAxdERgDhE8uIosJzUznNV51SwMV3XZpuSNhbxXZF3FqWMmsmgR0CdR/7+pqKY8bhdiA7mSuYBi+LN9N110XJ5RbnELqKB3UK+23E7bsfteN8MmyO694B09h4XqCvrrd/kYnZNWDU+Sf/e9CBM/E15npxxkLVo6vqS8aCaX7w4cs45Tycnx2dnJ0dHR//+D/7A2pUVEiUBsPD1N996882vO0c5Z2afY87SFuVeSrJY7h+/OALvAvlsnsGfnHREGoJj59HquloqVJCBXO8qhxAYPLgMiDkJKwTnTZKntQsNQiWaBMREUbXyjarmKEQODVIfc+wzQxVY1VQvFq8CtreuAVLw0Pdd8Qhl0WTJoXPeEXnMKUYBFSQkgj6fsRM00KQIw/KS3cJTYxlS3yZMCA7RIdfoc+y2oj1oJjBJvaouqsX56SmRd+idC0jIaGBqpIDmncvSI2Ww7IgVhNGDkgokITMDJQRm4vv3Pkb3w0c+QmrbatF38aRt27bLT58/3nTPdvHo0eOnbRcBY6hN4ktHT14EDMvmXlMtFtWBRn5xtjl93vJh7tpcuwpyVBN2xSymBkhW4hNLiqZR4XkRDNEQpLB1iFngItVgWAICAFKiUqtORiUTkgFBFRjGMP08BAkCFg3nhRA0DxV25MHhaL00HQR3imIS2IWGquDINLXdi6MzZ+e/8Iu/qEivfOC1b/6nPi6IVDWe/bY7ZnLEyKrMrqggRaSq6j7q4eFL3t8TSUywa8+Pnz/q4nOR85SigZBaCK5ZLe8fPGhblFSlDg0w+MqT8wHUIqIhMoKnkYhDMu990XMW4oiHCkthZhgjKIGdOgUATYasRa5KhDB6o2hoECAEMiRTQCbVdCPbZloKxHW+bC0JHZc0lrNTyuR/mx6SxxqAuYMO3sVOfCXS8LKg7uJfLyraAUWMGUIId+7cWa/XALBYLGCQ0jkASCLlBxrc1YTGybo2cY+T5U+gQLvhlsIZzqtNC94rvLGZpXRBf6laztmyqKqNcFo1T3eWHFU1xlhq61NKIqJZmHm325XGvNdee23yZ5rkvtPt9rzv2+CoaWoiaHc9oCKwjixdgXMl4xFGRpEBARQR7YIcU9BRZYo0407nX8SkzphYRDQzQDc0whfUlxVVkQoMGUNrSjgNYOV6RGya5Wq1Z2aIDGpM3hQBIPexHMlyBLrudC5oHOaJSs4ZbFTy87wa4Wq/wtBnMTZGFsVsAfCAciN1PGcFpxcVEYeuVMYQEMKFGXj8eejlSXsVxRnk69meN15zL8Dz5RtnDPm8KALhFvLdjttxO27H+27gtb/ZDBBa6XF4r1jz+dru4lqV8/zKM7/m6xgIMa2TJHfTRvVkkjGzHGO5pWyNl2FmEvuUUpaigBq88lkSM5nJbretm9DHrmZzNXnwWXpAq6lqW3OB0PqcdoAoqTIxtBaygjBL6E50VR2a7pho0TSkJMkt1/uAidGbs9oRMS+tEYBtd6IVAXKJvHHBpaiSGGABUIlWoATAiDuw6AhydmAOzXJMVVXHGFfLOqVYLDFDCRtQiTyArG3fVaEiFmLIGslhU/uu6wAiKqopsbIjzZJTdi6AJQNS85jRiB0HQ8w5OcuVV89pEcR0Z4p9slB7Edtte8Kq8gd92+3OU1OtwUwBRBOAJrSyKgNLOQsjV5UXiaYlcwL0/2HvXZpkObL0sPNw94jIR71u3XsBNBpAQzNDqoc0Uho1W93DoSijSQstaNzyj2irn6CFlvoB2mglmclmMZRJsyE1NtSQIJvT6gYBdON13/XIzHi4+zlHC4+IysoqYKY5LZP1WLnByi6ysiIjMyPc/Tvfd75PMpoZZEQAB6oJSRkXOaEBM3PftyJ146u6CqcnEdy1a7o+9X0P27Y1y5tdePn1G0jYXW+63cVqxc5Olr5eV089HQeOu91l2l0hmmJCzmaIJUjaqBByjhySlgJAtiwKgobGyIh600SE48auEEQGgKomIjkXgJGBBNmKFnTaZt2yYZwUewZmgOoZTM00AzARE/D4MlKahMSyOc9dGr764vNKh+PVWQRLSuKCse8EKIspk7kpnFoFBIgVNHAdY3SOEYWoYmZCq5pH9aq53n7takescUgIuo27ePkaoan9EpsatGJmBS0Bd4CGyAR8o49GhYklMwAs8QoG3ofZvKTsPRmwUCSoiIAMDEYGYKAIpGagozYTwcZ0AJWJVj3kHEoadcHHML164atudrRY0h90pibmOo/dd9hvzwW9mwUHd2wMbzS9SOwdIopkU3HMknMahsmYJplRmX4AAH1xLrXRHcOguIzs+dnMVoqcMU879WKpYQaTywjMHhtFAVE8GD0UpSuSFbNXmmEGjMYykstMqBIRsUS6i8gwDGA2DINjt2gWJYF9tVohYs55u90aY1V70UAkRGaWANFXWPCew5IHCAoIhl6nQsZsi0RACKqGBFQyFGiEcBmq+SQn9GIAinSQX1eQNoAtSn7mWJ4xIDNUGi0qAREIAEGLR00iRBMyQSJ25A2NySMS7hmE5pxFM94Ne1QzQ6Iif504/EkVMLeoHlxURXl7YE9tdy6t+bqaUxZLeWLfCGrmpQvlOOM9G6up+w14d2qmqHinHouIdku8egP5ZvkoHKQF0u0lmx6EnQ/jYTyMh/Ew7tCA9K2QbxQb3UZxqdsW8Jb3RnEsOGjjBwBnw63a/+1E2vnxuY3HlUhcVbQplgpLz40x46Jy3W6zWNSbzSZ4T0BVcH3sdl1aLc6HYVDogVpTtCymwZEoRIbascvZsaYoCRz0vS6rk+P1add1zaKuglt4coGzZERy4chdpVZqdmomEiVnQORBSY3UvKRghsGrmqXUgcaub8qi3jTN0HZEZFkqX2zvUAs+UbASGCyhCZVIcrzIORETILZtx8yIDMUWThHJETAaSrYUM0Oo/TFxiLrLkJMCmiBEgJ6I2XdIOxcI3RkCqaBJAwI6gCbnqQSZ6ygYQ0U0Kzs7qRl5iBpCIAUAyDGH4LNEQBXIiIIEoj0AqH8mpkYB2VIaXLUkO4p95cIatM5Dx8Any0eLYM4RvH/1t79fBWyk7ZeNY4xEhH5p1nSb7N2ilc3ZyaMf/vCHn/zsz9597+2iw1TDnDWLOiQfgplQEZgZiYlN+yxmt3eh3XhCEnHJRstZd7vduO9nBVLvK+89U7EbmU07XQkxQ0Tv3ZTZncWyiTECeeccmaKYlrqDYxcIGeH1y+d/8n/9i0rz3/29/2y9rKvj47BYXe12pohS+EgkQClRaCDEhJ4s0dHRkQ/gPMYhMfN5vXx0/qhq4tcvvNou5fb5s2eiutle59wfrZ4uz57W9cKkBvQGFBoSGdkbxJnlK56frig2VZUMiAjUfOCpR1H2t4wEpeuRSi8gGKqIomnRjaIhKiEbMQLT9IeFITlw5y+CgSL5xpINR3yAyhAmYGOWcy6vXsaiqm/nDeDswvotLN9touPuLnn6yU5Vcxz6rlXJnp2ZOOfm/PQxj14REXOwffuWu+B2TvLw3mc62McfhmUTQYk0LFdp5Za3aUCYohfSlC4wGZAAICgzp5S892QQYwSAruvK8eu6BoDdZptz3u123a4T15+cNcs1xiFkGdp2i6Z1GPk9AwQwGRXRVmsh4nSSZOaSbGckkz5wBkFALt77+ZfmtwOeysycVcWgpUgumbB8wog8U3w3l00mQUtR46DOkY0h9hw4KGYiVhUooYWG+2atBe/BnuuJ2c1hQdQAjLWoJNWmSwsQAdUUS77nSHUCIaVk3wL5ZteWAxVMAf9FiTzCPCwhn1YaX8c/LJp04/3rqvTZwl7MwxxkclhS+VbIV7D3zQkzPUC+h/EwHsZfX/TyKxBfv1JzCN5rcLKvvrjrxQx3Y3b+okL1vdzaX+YP73112I+mnYuNZgY6toXfpFObmfXDVcF1IqIpFwcCVW3bFu1mjT98CTMAvQm2LgszANhk1wmllX80ywC6vUGUPJ2VGdhIEQBkEysF0xKPPS7qZmYpqRk4bobevFuZWgQxIdCmChbTBkhBHaQjx2xsUXoVnxIQQUoXXOkQIwFa9j5UgVDTdUVIGWDwwTXe6ir40NRZtHYa16i9T21FkpEkI4p4zYLWetiIpF5xp7iz9aB8lH6RxQBIIItiszxS4covRCVbVkjkLMuQpXMV+gEUkDzHmIl9ytl7v2hCypEAYu4BAZmzJARCx4wXvvLDEDt57nxANZfUSZIUnaNsHsHXDhpJy8EUn2HVEGeiDrjL9qZeUN/3gQjQTJJ3HpGLGkgVADeA4GpUIsnIVANCHzU4r5qDwyFGUKfiiQjT8wZPVJ3KEAKARcnGtEBLgm8AX7OecWqcvq5DS5v36rpSVaZgxup81uwQnO9STinxydPTlIe/8fv/9d/8g38IGJ0tAdVB9miB+77fXLzZOucAiNi70FS+BvJgDgDBD+XmPGgsHYaBK23b9uR8ebFZ5iE2C4eEYsJMzhGiliuciMxUbfRSMANJ4/Xp3VaTsqvbPgdrWINz/npzVQcHuVcEQFzVTbCusm7jtPOJzdJ1vvq6jpJjF5umefPqdb9rwYQQUtcRYCPeEV9218xsicF7kpRFwDkA3VwPdV7EpP2uryTkPCAPa33aDEGur9knBK+AhJwHntv5bHS6IUTOejnOCmpgJdBb0VSNwFNKKUlGcjFrzJmIElQxpUwRvGbJSGgMQDbpw6y0UqGCmTBHAEIlUxv7J4vBimYELTtrwsIlgqoij5Ye8/bUkIsNPgAUNlaxYA7EIhzYm9DmOXZfpTlZWQqUrHactLdTSoBnLqxXUYo6YiLSmBmRyBQTeSDORKSasChXtZCjDERmkEUA2ADVlJlLql4hdgobTKZqmdB5Vymk2xPjLG6nqQ0M9kAgJ4tIWGx1zGwMvrNkqMCTpdVeUpxKjjmJZWY2NhFJKkRkqrntAUCRBCkDgvNOVg5WYqoyOPAea0BiqNjIrMzDQpgNFFAT9wBgJoX7YwRg4sJWSWlvm3gtRdbje1crTbqP93CikUtWhycysCxxtCilCRIb6ijvJAAwvAIARzk4Ve2XjRcRz0gE3je7XaeKzlU5GwOEyhXCkx12XVfY5bquU0rEDkkkZxHBog4xQXAICKA8YcXyspPViuypOI1oUfonxz7hGfHecpe2gukAyGzjvRchVWV2OUfnQS2ZiaIaIJgzJQAGQ0Mo1yQ5p6qmZoRlqSwmt6CEACXFA8yrZee8SQY0IrQsRJRLUzF6U1ZDADZkRJbc7n8vksMD5HsYD+Nh/DUdv1rYN/3VX5C+wZLkAK3dG2DwF0K+AwvmvWPqXYx7e0txZ0kWmbm4IqK8urraL9OO+yoczQZGT/zbp/ctCqt7n4zf/Jx7oeM3lfB/NdQ/BUeXH8XUTtWk6BSJnHPi2cypirBLRAOMeizMsn58hpUfVJpVk9G2qeN1WMQdsOSKlfBacKe6U3TOY8okyWFCUyfZhhi7+GLAHAfn6OxUGKGiHgksbdlxTZTNgFyyQOiRHFEnSbIqAcV+8FVNRMMQEcEcOR5t2QlYVPp+oFCnLoWwdJVvdx0aN9Uqax8aRkfSD7vkem3Mn7apWddNHACgIg6aFWBRvvw8BT4lKR8SI7KCBjqSArGVQE2NTYyQEVyKGYCDX0XJKfVHR0vtv5tykEzNorp48WJ9skajJK8RB4l9TY8wvWP4yPMxpdYoKRqyY2IAi0NSUjYchtjUTUKSnIPzKmIqy+XCeimGIUKGAppy7IdWtoQc6mZBLoQ6eM/OM3ul43tuQANYAAA45z784Hf/4D9P3vuqqgSi2FA+1Rhj27YxxhKQDfcFjuV48fLFK1EyYiS/23YK5jh8/eXn5ycrUgm++unP/v3mzfXx8WPi/OLFq+ArBfv5zz/puo7JxxibugbJceiq4B1CU4fHZ49U0qvry83mioiG2KtqCAERmRFAkRQwp9wOsQdMztHm+gvvvfcNoRdjFTQEIpeLSw2CmSISkhvbo0oos1ER/jEYkuUcnXMlh51dEAPJhs5/59F7hrCfCW6qWPScExBWKyYxmFICIDAEyDe4cKSkVIv9I1tJuRhrNlNG4jSPiffV/tw103re/wpRMTZPkhPHNhv2IIy6QQQCAy39qkhEpGDOBSRjxiKYLEcCQCBEoCIVLpv+sd2rtJvpLcd8RfPEzIRkjtyBTuHb57diaikiOcc5628yING9JcMAoO+HsS1zaiczw6Hrx7ka3QyDS+RG5ZwPDiioBUeBmRBJxMAIgARkUpoKACLVZlYADk0NdgV7GKiRzUJWI0tghZ49XAf3u+Ym88wiM0ZEYjADh67MwDHGYhVWDGLMCFEBqPaBiJqmWS6XiFgSYqdgWOy6LqVU7lPHwaQtmkzDsShgCFVV1XVdClplySuFQlVNmiY2TPeZYaI4P75XyQ37kA/3bGan73TEjWQAQDkPRD5lkSHnpCkPzACu6Et1VHMDQrmHEHI2AKMMMil+J/MYKt+FiBZ6lZhNMzOKCIIiWpaMCEwOgAxIlbJo1jGAiDjvfy+73e4B8j2Mh/EwHsavZxywfPuJwAeii7JWFYO1A+rvL8ME7uOZol47+FWMcQ7aKmNEd7cEUTqfYfHsng9cFnIRGddh2AeQeK8l9A2TCff7K+wrvu4FjWaGpnY3zen28Wcr/bvY8gZLG5SC6c2fKIAhO48ERFR89mLOADh0JaqXCNAcG5AiOMbVarXttjU2y/UKSBStalxWWYpvh3Td9rtee1zvyF1bHNreZak1LaiXYZdin3Zd7loIH2g2JFJBtdj1bdN4x+gYs4jFbBjIfEAXewCOCELMoapVc1V5EYmxZ0dITAwmElMMXIXgAACdolGOIgR1vVCFLopkaFNkZh8Wrq57dQkbdgviVXnXqhjFsV9oij6QaUQ270OWWHhgRCBCcvvbwAAAIABJREFUlWBABiiqSAYqzMiAqhIqT0TbdrNY1Lz0m+1rHE7qOtTLINkdLT60wcjtqmpLrut74dwgVsGTWZ1aouZV2++I6+AXVVUDeMBsisH7drtz3Ij0GMEHqJsmdx1jTYAIiqZgapItJVQFBswZRUgzQWYgUjSo72W5S8x3HsbIOBHY7fosHbEU5L+oFpWrCt7Le+TSfhCc6TsffoDOV3GQpOa9D1XVdzvvaNheN1VwgGggKXnvO5+eP3/Ztq2ovnz5erPZpJSePXv2+tULicPXX30Rh16lROHlGKPkzjEAyNGqiTGmFNk5tEKCIAAyssNKDVFpsSAAA+vVEoAjZCMEy0xaXPEnVkkRUaUu1DiMgXNITITAnogILWcTUERjAiOgmCMR55yTlEZKIuKxHABITGZjcgAYMXsbY+NuovbKvGSgCLgPV245XhSPk7H3UuZ0jUnkWXIQ7JuKa/f8SnF8uanHyayEcIz+osV0dEKeBWUYALFzpbdsMv6hval45KFEBWnq9URAHCthpV4yTjvMWJw/gAyAkHQyvrRvFZ4Uj0czK54xRcKoCmblAPuREAVC8yStN1VABOfc2Ok35YaX5ICqqlAjM4oWqoiIgYlV09iOZ0VUXqQZAurNDLT40wKgEVHp7h01z1r+jQpmKPdWKmdl42GJ0wwBtbiKghGwjZJ2AtAxCGKctm2//rgf1wFAYwLkVJIYX4vwpqxICDeuJ1g6+6D4I4vOzQI3qpT5+9G5/w3nJbJcvTfL0MFKBKUVuoh7DQB8WACgd1Camw09O8syAKghlOZYsGBKpUQi5RYAEtOJIrep6oQKCsWkuby6EjtGyghGBAxp0q9SuaBJjQhMAZF5ElFPmNs9QL6H8TAexsP4NdGKtzm1m8yiW6Xqm0XCObqLiKYNx410cizfTjGstkc7zK7iRdYyDEPpr8M7AwCYyHS/7HeTklc8CQ9Wssr5g86cuYh+ALHudU24BdhA8fbzbW8RnRowxO5gwrsvNLVefOM5TL8fU5j2Hy+lceccEhdPCWauMqE5BAlADYbaKBg5pN3FZagr3zSYchZdHx8h++cvX8CVgVULDgMNw0CXu3TdJULqYxqGVmmwYYcqMvSx6/PmY+erIblUnS+Pj43riMFcaGNEFYKw8B5y0rg5Jmq5J9Ms0PcDEPQxInBYoPduiD2JAmoVjCjHbtu2rcuXLtSr5Splu960Q8wilrOEpskZk/ia18+ffQIcT8/OLy+cZHXM2+326uJSUry+viQUdkpstXf90BIBMBX6RXZkQEBOQOqGQQfvVVKCLGbG5LKkJ/5RvaoqaF2jSV610JstHX7X0RljHuIVUVsHcP46ycvMiHhS1acWICcgwiGnbMZMoeIYB0Z0REeLkKM6Rw6NslgfYVEuFy35WkTO+zAMA9qoC6Ni7QLCRAo9zLkXe3dcTrFc/FNCAzBzBbVIvonPGjfVGEJ9h1XGgp1yzgSuCguMOXaRVJqw1DSsV6cqJTNdqrBGJI/D4/O3VNX76rd/C3POgIoGzOQI4rBDsDz0281Fv2tfv3n5yy9++od/+L9dXV0mxzFG730cSrWImZEI1LJKNjORrJokmxkjOCRHFMr+NOesOKEpIGYHAOQSFEsINQGi4h2ClnMsSX1ixlwhMTpv6o5P1oRuuWxCCCooxdqUzBDnuDYzEBBECN4Vm5b9wPTJBWbPCBGmLawrn+Ze15ZiSomoBGC4eTd/l9Xfl3ce1INmsmXcxI+OImSqBpiBiAgMCwwDA0TMKlgAz40uwoD8VLuiYghbwG3xCCGiUTVsxXhTYeIk0YCQDCAXOHNb+nGvmf4+RkJE74Ir+HlMs3A8uufsv18pstKCElNKBdqZ86WGqAL7MKmqKkJYLGpre6LSpKcGEio2RYAxad0gAbACQWQAMGQAA1SCMRmA2RmZqhoVuylDM7tFIu3dcXKQSTB+lW6yBxUAAixJ5og2fmOjIVBZ+G7ku3Nh1Az7PpZa5A3sL/Q1MdqYyVmY7QJHx6SFAvEUzUBMTYTG5PS5QlGMOmF0kbnJQhjhJewv63DXDehWGTQOkrP2nW52PQCIJEMtQvPRvUfBFFVRgfohpwRmADxdgwSqBbONFyaOdjdQdJmhIgJjR5VjtUw0Zo0gsBlmHZe/A67SzLo2PkC+h/EwHsbD+FWHfUPB9tB963bY1CGVVxBIsT3YI/cU5kynyR/FzLbbLUwWl/uxxQd9287R7Vjbm91CQTt7OyTT27FX01ZnfBfl9A5hrYHdx7DNZXu8BdumZ+KhgNPgEEzifRhvKqwK3CcB/SaWb+/JOAcmA5D3VZSc1MSgmJs7g9rYEZoopGQMSUESVM65wJV3jEjEzoWhN2Q7WT/uo3abq92wa/teFPvt5XZ7HTxKe+nStQuYdlsAeL3ZvH5zeb6+ahan6JZn54/+1t/9XV+fRGHnqhBc7ttVbedr/vqzP//Tf/Evn7/+ov7Oh2J2tek+/+JZN+Q//+nHl1fXHHzXtccn6/ff/U4VwuWb1+1261319PGTp7R5dP74b/3+3++z/eG/+j9/+dXX2eDFyzff//7vrtZHvmreab53+Wr7i08/6oaU/crMhj6+ePas27Wq0u427OzR6VHOfUm5MLMYU9k4OjB2i2axcgGfPl2TG9YLXK8qy/aLTz+PMS+XjWifrf3eh+9C9erpO+G9906Rz/7H/+H/0Patp08enz1RoGt2SEQQrpTi869Su1tmfLcKq6P1035jROHp06e//VsfNBX9+Ec/PD0++frz53/6J3/qiCQlQnnv/e988HfOTdVUTUANOTQNkq/zeO+wF7UYYxIlynjbUuJmFyoyGndmKoUSM2MMYKMt+752azbfK4zRXviYz1nbNlahAQBJw7bbhuC6dnt59To4/+rVm+1mt1qt3nr81oC99z6JpJQKCRNTH4JLKbbba5UUhxZVVIbt1TWg/tEf/S/eY1VJ122898W/IydFRFNHRDe9aQBkiqYmBmgEqDaoQM6ZPbHNselAJgoEelFyzoqozsxMTEyYWU2QkJEAk3OBgyJk75nYYTEXISIgAFbLxdGCkAr8BgBikolxR7OCkhBLRDgVNfdozgGlCmOeeKRNJoANaKqKVpyDFAtgRzClbBnuGIHs3+CzsEJVHbobkR6g4jz/UJkyx/LbnDAuMvNR83REk8PF+FolBM9Ipglq7h1UVdrPGyQqcQBmBntRb7fn9m+Sh8A+0C0zPxgQFjMRQyJVNTADUksITAiAoASKwOSJ0DmXUhJNczygQ/LKBBwqP8Ry8HJhK7MzwqmGp2akYAQGY+2jLG8IdihaKXfDGGBpci+IZaZD+QaCGSDNHCvuL45zpsO0sI5xmEV3CVqgF015fVTeXS5LpJknLn2Gs6yDiERMBUrCXonnA0YQRWCj6f2NgkwYgyhsDgycG81vWivvBeqHj5eEQQoqMYsOfTZDKZ15BAYgBqqgAllK5qJ2A8QIYkAExTMHEfJ4BY2fCwMQAREED0hQq7GjoATABuAMY5Q91xYyLZpkLqzjvHSL4gPkexgP42E8jF/PmKuP+8v8HGoEezCxLBXeMwCkfEt7mdp+f0Nzb+NfWZW5uHVNHQUlveDAxGVaxMZo2yy37BAQ0Y0S03i3lH53j1KaZO5VZhZcdy8jB3f0MAcg7S7Fd/O4Cdx3tL+I5Ts8Q0VQLaVSzrnEG1BdsZldDVc1OSVxbFwxBnaM0FSDSjt0TGd+edSJubAYYv7ks19wpjevn3WbN5dXLzsdnl287nMPllN7OWwvct9+/vmXVC25PqLQvOk/PssnVVitdyj6zoLOj+r1qj769JOP47D92VeffPHFTy8vvvQh+pBYjhx7tK7tnimGXfdi08vS09mTI8TcyxVpCLX03RDTjmhZGzk1bQcROV6t3zrPfZbg65OTk7pqiKtlaAZVz+H8rae/vL4ehsF59lUlIrEflqujFHvAqo9DbT7H4JxDVCIjApEvzXBIJGDZkGGrDG0Uh478tTdjzkotwjW4WhdfDgzX6UtKZ6vzHK++8Kvn9TEH3wOzQRAQRarWSSDtrps+btq2/frLa418dfXeaumqYG33O7XT7fbFxesvNMuqWRDK1RvOwGqaJasgGTu/rHyzdK7cL4YYiwQuDYgYiA/y2WwvxdssF5IEFHPK7I0RVTSnPIaCaJrZ4Nlmfb6jr7cXi8XCsmzlMsU+xmiajo/Xov2///inIYSf//xjpHD+6Mmjx48ch3bXAUCfYs6t95xSury8XFSh6zomSCkxGBgOOS3r5vT45Be/+JQYHJPkFAIi5CqE0ik3OgsqqpKBhiqPGjEDooTGgMIkxXNwTAYgMmUEJOoRmJCZCMpOn4pFZwYRQjIq8jalsjt17NiZ2ZATmBIGGzfExevJVEVViAhRET0imAkwWHFQLBEQ+5JOK9RIYVwm4fcICG0qexU3Jhk9YMbpRmEORjgopYEZjJqIUVi6V71CHIkqoD10UXI4inYTSTmXyhkjFctEBECguW1Pby4kATJAABpF76oCCECEY1HgpoOuWP7clTV+C+rbL+GVdaR8PjpKPUp/Y2kxNhx9/3HfMbKwYSIyW1DOeFhEkNA5x8wEWNxoVbVwTrc7wEv0KZaqYzE4Ga8yS6UVTWn0OUEsbp9772jOYJytk4xmWSQgsMGtG9NMwZCpqJdLKWN6OwfCbBuTRSZhsK+agJhSirE30yw6t7pP5jo2nYCISLGBBRpzPPHGhEUm7IeIQMT7xpim5SIzwP0l9dBJaE/OgwBkyjJmWTgkduAULGkCUEADLGJWEkNVMySFVLjXwnViKQEUBZBRISmRWBHVMoiKhcLQmrCJJUY0j4AlAKPogUFu8PrNIigPIQ0P42E8jL++TNxffuCv4xXdgVR+37R6qt0W05SyqG82m7tbgWJZOfnXjZVNuN0oSHvmy6NXNSK7G6g5m4nvzfgGAI5Hlg9NRkeKPTw5+UfPqzIBwNypMrbX3NmsHPzEO2gQ0PZkqjaFFN2IYeYWvtsfm8FURf4mfu8vZPnGVd3QJmFpXdebbauASdSQLi8vwzkn0na73W23eC19t0tD573ftrEfcr08vd70Sfm//K/+m+Xq+H/6n//Xj/7knx0tw/fePQ+UYrwmD4+enKjER0euebIGXe7yqzabBIUKrwyG/hI3l7ufbC5ffeKSPjk5W1b1m1cvn7/4OoG888E7b32wfLOLOwC8eG7KXz5/+dknn5BfiMrxMZ+cnU5eDtIPnaaslkJwb739+Ck+RqZPP7+KBt/7nR/8nbOzqqmffufdn/zbP3/28tXj87d+/w/+gYH72cefpiiw/frjjz8W1aqqmtA8OX/64x//2Dv3x3/8x8+ePbMs3c4RcpSUh4TIJ49S32Pf27DdcKWiz4/Xuqip8UvngkefU6pXC1+52A/RwfVn8OnPowzPvvehr9h95zvr7314pLARsRgX//yfP/vqWX96dvbkyen59vzyYki9e+U0ZgPLYH3fDf/mo39JoFev3vzy858x8o9+8Pfeeuvpoq4zsAImI1MjZEQ2sqyWlVQB0chxaXAiIhqs9Kyqagl2K49rUmPKOWfUqvIIgZBytiT9GDdieT9cu1w8IjKFKJqZuSr0w6bftUzw1Vdf/OTffgSafvSjH15evfq//9WfVlXzD/6LfxiqJZHb9ZeIPsa4XC69YtcNAJ4dNk019J1zzjGC1oygmheLlfN+uTj57rsfXl69Mculr/Lk+NF224OhGZfN3yx3ZPzaGM0AwSmWxGc2I3I8N9QZYoEixTOWiLiwJaPEDJCg+MT4UCGyr5q6XpjC48ePEHm1XHrvc7KsoqrOcRGk65SmWaw4HAUzMyAzARREQlNEFNGxZU5sTy5HRZ0Lc6wZ8kFAWZkfvr2Z+f6ylN16wggqrHA+cpPPVihELOK6iWEDRJyaoq1YN+5t6FFp0mqOEgspjxPRDTuXRIrjKwNN2M/unZ0ORkqppBfMWAIRGelAyDpehzKuICVgIyXJOYNO3CCOMK+85ZSGyoPzvqqaRdUggvfs2cU4anpVNZsqjPjQ38yeRZvLRZFY7oiRFKWxyOiwnlehu8vBbamFmRlrsfwZv/qiZFEdu/jmYIzCblUhMHMVgnOhrK2IyOSZPLJfkwshxBh33bbrOtA8vgQzeeecy0McXzyXTgc3KWzZ2BhvmDpVBSwhnMjs5rwQERmV5OwBbxrmcbaevkHyoxERGSAyuVoRQdOGBzNUIFH1vjJUU5SyrgoysyoMkhRUQcAQgAwQgQUUBedV0sDIikDaA6iYVzFDxEwqRKYEPAZ4mImIjQzhoWma6kMU+8N4GA/jYfx6oaZqwXWFu1PVYWjvBSrzXmeWaAKAm9i8b/Go3H98Zv8Kx2iHEO72T0n7L73HHOqUlgsH4A3udCfug897z+3efcDdB8e18z6chmPXw31c4n3+n996PrOMB5j59PTR2fnjt99+O4SwXKyePXv23/33/61zrt1tut2WQIa+H4ahCvVydSJGxydvoVsen70NELa7LOJDRWXjDUjsGgUVrR1XWaTvBMBUGJ1n9gYY/NM09E4z2zr2SmaND6iJQZqmZtWUMXcwyCoRMTSKyFAHvxwy1mGVzHbb/OjRIwAl9JIiKIFVKkTQ9LRQQ6OlsRuouU5UBfekXrfg1NeJwlWfq6qiamnWHx2FlDZMYblwu0273V0Qym63YzCJKSWJQwrBM/hAzvtKc5sT5wQ5GuoKtWUEy0Z+nROxBYeo/dDn7dHqOOUTHHIaOocxJ2Hoh6gpe3L1rn/BLgMKEVVNiPrG8lJj78DXDg0BTZiJPMXULpvKWNQiU3DBASq6qYJuJGBqqgampalqEgjqROcBMcvMkSMAExIbM0jMlavYOTNzHkUUVcGKqk0NZD/Nb3bDL9Yl8zWv1jvHhn3KKrID7QClrrWJmNNmiJshbtlzFDg7f4yJVWOMrYisFgGYNpsNiKpp0ywkRQASU0lGXKWsYC6lwuIQmxeRtm29r0xBxEpA3HyKwQcgMGUZdZTEPAbWYcl4hJJ/johYuXoMBLORUWEs3psKKgiOwJsRGaOQKagqMwuUljDH7JjQRisLQDVVNRBA5FGuOeuulawkaZMZgowB94g8TzUqAqUrENERMzOxK+Fyhc+4pYcU/Ra8d/jvKZ0CqYTFEwBQ8SIaVZ5iI/kxJsLNnc902+hi1HNOeK88H6YpyWREZW7q0ysApjhmEY1GqfuS/gNe6GCUms7kH2M0JirqJMyjGxpQDQjHfjCaKnEqmqWIk8vnpqrFMdXMUso6wm8EMDQHE/JXUwACIyuHMwDKs8weALR8maPuUYutJiKUOVVv3FtomttxrqCaGQCPgT8jUYmTNyYhMqIiFn/Ofch+x/+zGLwQlbJFOZPxRp2WgiQGAAKFcd1bQGHqjACBog0dv4h9xFf8Sa14HY3tpVoKR+XcBWkvNO+OlObg3zG1MQ5JRC0bEJFjsiwCOHbEKqAZjZ5i4AyygCGgAhJQoSHN9sWxpTCCCmCGgsxF4gskKAiupBnhaOVDQNNlIAcZmA+5fA/jYTyM3xQodTul4BAk3O2XuM9Y8ptyFL5pEv8GiGUwFlX3ow60tNvdsjH4VsbxYAdwb4v/vScDt/pbZB+aTT3fcsB3zjXKO4fS/V/YHoxUnfWoU2eH3eQCT0+3uVXv4M3dxOLazPHJngfMrS9uP23ZNM9tEvNeZ9/OYdpDWMna2j9IqbKHEFar1dHR0XK5rKqmXizW6zUvFgAARfBlBkSQZLvd9m+uHHFT+fVqnYY+G68ePT09PWvqNXFoVue+Pl6tzxZKavB7f+M/fitcrpeL4JkAeyWuj9qUcuwMBrMux92H7x/3KW2GzKFeunetSYHdyWp5slqt6kpc5TzXZ7u3z1QRMpiS+WAC9jg0Bnxy8uEHH/zedZu2XeyzKRgzF1oITSQOIMpIBJTIFqt1c7wOi0aYFW0Xdx/95F+/ePPlxauLr7/+4suvPl0fPxIxU4Dq6vxsyewqt8hRzs+fLBo4Wq//0T/6kffV5eX1R//6Jyr0Z3/20Yvnb3IefueDv73Z2qtXG6RMcB2qJw7zell7rB8/fWrJxdQTJ79I52frjT1KLnb4Kvjrx09wWZsM+tn/Y+T4+NyL377z/qPlSX32ZH185j77s0dffPLvCDyj69td3w5XF1fOy5eWg+d2s73edJK2x6fnx2fnjkB2V1VVoUdlBGCRDAYm5hDrRTCztu/ERDJ0fb+k7qOPPrq4uKjruu97VV2uVsVOfRgGAXv77bebpqmq6u2337bMjDUREjkRydlEtPAnalny2OvFzM4zERVdVNte11V1efnm1evnhPLv/vzfsIN3338nZTg+XYW6icnaoQ3q2YFIVss5QR6UCBEJFdq2JUBR0GwiOCRVVR9wvW5cSCIxxj7lXNgyAKzQAVCMsUwYqhkgFHrBAUEx2gQwVDTEiZBCJCxnjHGENBPkK1wQEa1P1l3XLZcNsSfyq+URs3fOOee99yklJhYVBPLBDUMXQiU5MvN62RSc5r3ve/FMrqqJ51h2r0lTEjM0RRqDHpQInK9n0ynmSlVVI9rISgCoGSA6+OY40wJpDibzUUEPpdusWEaJmoqqCCCycyW0sMwnklPy3nvv+76vgleRqqrT0Pngo+RiuZVynvPBnfNVVcUYNQt6R5aK4UqZgpIkM6u8r6pKVclw39x4/um937fXunk7Jh5cQYxmNsYGFkQqY5xd8H6UbwCUdacg8+VyKZKuLi7NrFlU5SUQjRlLJo0ALpo1qDquEa0btmDG7FNKzoWcRUUMKGfNChmUqKhSSDWblltAvR8hvZgCpNLOp+kmvmKEYDfS1tlZeaxWAICblB1zp3p5clVVZrJcLlV17pw1Hj/EGKOYVlVjNi62RqM2FRFV88yyFpUNM6Pq1J1LzKyqMMm7TUuIaymJFs55aoQzhFIKAd7v3yu4e9bQoh16Spdu/Hl74FDZGTsrNLNqVDBiAwAkywKOHDO1XSJ06DDbFKRpYAgmAswlrX1k46F4gVqvhojWDgbCjI7QLC2aClQq73zwwXFMAxk4RyKCPuwHV4bw4Nj5MB7Gw/iNgnwHQAjvBM99U+rdQbrAgSZwfq6NMcw4o4jp36aqhbgbuk5S3O+1Gw+CuIc0b3rfv0k2an+1D+HX8fyyosABmVjy00vG1uSyBvdmM3zDr+Su5BLucdiDu46gY1fRPW9E9ivB5Q9TyiWyabFY1HXtpzFbXfd9/+bNm7aPI0tT0CPxm4uLzWZDRG3b/tN/8k9FEqNV3gePnrHyoaqqJCrGJydP1qePya8Wy2Mfmv/k+3+z0v8053x91V638atr+OLK4ssLTBHjNeYrp68D7gJ2JC0YnoXHflGtVqtHJ4+Wy/Vs31etSFENEoApJAMxEOq3QC5Uvl664xPOwIZkSClFIkIyUtEsIIrFcrB9SS6kNHRXccgpjlA5k+QnpyvP7vzR0+/9R7/1ztvvnp6ewQokGxrlrC+fPd9ud95xt90RoiN7563zo+UP1uvTv//jv8dceVe1qQNrUnbOm8LG7HVwXe2dRHWwGnbatm2fN1mvFysa/DugFocrpMv1KjvDPHiSqouv63Cl7vLdt9x331kuT8jV3cnwvdPmPdXVxavh9ZuevTtanxDn05OVSBo6Wp+8zchAS+/Xy+VSIHtFotKrYlFTofCIfIWkaAlyiimm1O26QTdff/3lZ599Vmwb6ro+OjpyzvV9P6SEiDH2p6en5+fnqpnZl1Y/ACAGMmBDQHSOzPzo/WBCVNz8Rtfcsl3u+76LiSxvtrtQ+7pZN8TkAxADG6FTizrOEJI0q5a7gCZCxMQgZ8siQ1RV5WBOwBuRATBhJjPLKaWUEZDIcQUOcfQwVBtvtHGbnce7yVmpyEwUZfl1SQBHugl0KT4TBKwckD0Sma+4WjpEYvZMHmcXKDVDExFGSrHPOXnmAieapklDPl4vAdQgq+bVYjkMwzDEKixKDplROSVFNGLIWb33QjnnXA7CzIBGQAL7AoHSXMczXQlzg5yNjqx7vqxlVy7zXDvq3NBGfqbkmhWPGRwjWQreqOsaVBwBWkI01YzFWAMBTNTGmYTZmSIoWrGzJCosWlVXaDDELCXYQ7VZLCSl6XPGPUdHNFNAQ4IiB91bv0ZqzjPNGXGqSARCRqNtSQG6xuyIZ3BSsiVcCCHlYY5RpClh3Mycd+Q8ogdjLG6QpsyoYoAqYiKohkNSFVB0iFj6BlQRdEQdOWsp9ckkv53B0N4UrgcLa7nmZ2Fntpse9bHzUHW5bAxKq52z0aZLZtFKSQopEHFmH610wVkRrx4u5UVkSQxoXNCyGx2DYL+NcG8LwYh2h6zjWeibU0a62RLMLJ/7BgCFpIiCpEgKCoiExb7FBNEhZCQCBUJBIAAufXwIXFL7AMr9IjPraaCACKgiJUiQwUQVhRBNk0vMpOVmQ/LeM5hzpEqEYWZ9zcz7B8j3MB7Gw/gNGXeztg5Yr4PsO5F0UCHGSbl4Gz1Oe4a9P88pxRiLOHOfyhufMIrJDsHnfwAk+/8C7/1K54C3F2myQ5BMk/GK2Q38+xYQiLew9/4m4P5+j9uwcM+84U73y90/LCXtGGNK6eLioshoEbH058wYT1VlXFMhxljsEzUnX1Xr5SINuxRRNWtFjir23hBjzElyEoupBR1y0utt3yyOgie5fh2H3HVdSuybR5VUtAUKOSOKDoiO2aP2bGJqqgGp8r5B5ws/YyBExOQRtSRbKTgFFtOAGYEBPBgpFOqGSiabquFYcC+SOTWDRTjNCjlJVgHzDI5BAcV5Y8C+i8NVn7Yx71J0UfQIADTlGC11tQzZKXtEA+13EcQR8PZ6o9k849C35BOhJyR2pgBm3rHGIUo0MSHyR0cnK1xmWPkAF0mcc8vFMdjCk2i24Dx7t1o/RSchWIiYAAAgAElEQVQ5Z3RrcMy0zcOb77713bdOv+/DmWqDVCOTD+QqeP36pYh0u3571Q/tcL2FFy8/TWk4wXR1dfX85YvLy0sFefLW03fefe/47LReLo9OTxbLdeXCetUgr9NxIn7nyZP3ypXz5s2bi4sLAQshhBDK7bxYLIjIey/ZZctV8FONn6gwQcyjUy6IghqYqBAYIi65EREFTkNW8yGsJPe7zrLJ+dGqrhYmQZCYAiELJB1jAvbVoZhyzqIOCYyRgQCJM6AqBuOsPEjWDFnAq6mrnWBSLSmE5drWZBo8gRoYAKnKCIYBQS2DaTGZIGQzG9WXVowW55Q/BlRFyKpAJARZJTCxd5JNsiGY5pyTOqdmRoiOkLwfhly4rNJyvNtshx76jtkBM4bKXW8uJaoq5qFVmVL40MwSkiLO3iGAiCYKRd5HBAYEKGD7SWjzvb7fGnf3f8e5C27skecSz2jFCflWp98UPapZ6jq8evGCJoiYUomrIQVDIEVi8gpmJlisXLM459AUzJj51csXI+tItlwu+zisVwu9E156MKcdzmyTJv9A3WBmJjpFFOI4ldl+Tl0eFRAgBeaJpKlxEZxnr+XTxjKZOGIVRIAcY1ahrDHZkDSLtUMuYW5j+7ipAaKNMezjMjdqJnXUfQpOIE33qnE3E7XKvkqURPLE8pkqqqABDENGZCIQBQWjSRRa/MamRZmJCJCdG0qE7JBTCRny7BhBQlBVUQBRMy1pKGBAYOW6LYH1NsWGwBQOOQHvCWbfSGZuMLn3eLuXbzzDueN3v41iKjQoomJpbUUAEAJQNEJRNgQxLBe+ANrU6z5ntSvZpM1GhWI1MzqJlgVW534ILHGZE82Yc2ZGABMxMDFmHGseJZNIHyDfw3gYD+M3DPJ9k/TxsNrHfLDYgtmM6+D2dmGzvU4pxRhLtN3s1DcriBCBGcdWHzC6r5/k/3e89y3M2zeQfFhcCkrruc0aTqB7Ny1kY+3xXpeUfYrvno3bgeXm3gdYPmcigm877C1WsPzxbKZf3kLxakPEorTdF/2SmmqqqsqAh6EXER+caNrtdstqXdUBTR0ZIiMEh1TKusyKIJI7V1tT187nJHmxrDlIMtABsVMkIWc6LfOl+JzFRMQQXKirqgq1JydKHWBkR94jYk9IZkhGYAxKqk6wQyRTUFOz0msjihAciohZBgJAQgUxFJHM62Q5WxZEIEUw1WwSFUFEsxj5VdM8Cs0ZuFVFp977iBGlqwOmTvOQVLkKHhnQoPIhJfGNd+wYQV1SjWKSsiJGA1AjwhrIQMiQDQlATF0cpOgJmRyhQ2UGBqeONKbk9FjyivKZUkJtAc6UwHFN2BDXQFUW2e567BS5Tu1wfSVDx6bN65cdoBF47b9OFxe4fRNyJ6owXEt3UfMykHOWWGNFzjtwniH4AepQH5Ur4clb7+Wcmbmu67Zti64vhFAumBBC13V7Nvo3DhkhhD0TxRvD/bbtvffHR4+Ojo5+8IMfvXnzqm23VR2qytXLJmetm2UfxQwlm+bL6SAwd+IVwidnBYA4jO2+9W4nYsy/F2OMcZelz5JEkpnFmEMIhHx1dfX5F7+8vr50ztXNI9N+ZAUMcQqYAFCViDc8FwOSAQV2oxfi5AFT8tmapvKBEXG5WIvYen22Xp2mlKqqYXaOgyMiKgwMqmUCIjAi7tsuxqiqz776OqXcdW3K3TB06/V6t9stmiPnqhSNjCUbkplltcF5ILYP3v/tp0+f1otF0zSqEGMsXF8pFk1b3dk+505t7gby3dJulJ6reW4hIsUDG/3DPjpC1/f90O3+93/2R8+fff7mzavRqFM1Z9210QBjzKX/qln4lBKImigzeue0ZOJ5yjnvdjtgeP/99z/48IN//E/+ceVWelvAeSNi13JNmO6d7VydnK+6wmuB2mwfOs+KWWx2pCypDKN2EUCkVL0UCYoavLzx7Ya32/arr56Z5M9+8UmKnXNUoOMQZUgWI2zbZAYpMSIiGZoCmkMgBiJYNBWAIZakcpuXj4ljlREKWqnEjRmMI7+nNyY0N7XX0VnWTk+PCwGVc0Yyo2mNJphsSLA4ThOxcy6ECsBijIYEoGXKL2tBTCYazcBEyzI0hhaaiRQLn/HQNhUdiEZ32fHEbhZ0nX162YW5txMA5hbG23nuN8sQcmk6LLGhZGAOyNAYDRmcASJKiY7HQuuNgA4AENRAccqzQLASeFGyNGVq9Rxvi8kXLcYIjoIPANA0TWBiggKSi3lVuXKWy+YB8j2Mh/EwfjPG3QS5g5n3kHDTePPgZK3ctbuiKikAb45GqH0oGK9yHpwf+yjSGGlgajf5rKqAt/kuu4Euf3Xa7T8YN/6qeG9SyYxN/7C3sSAoGcT3MGwEh6jvNh7T23XsGeYp3BZz3u3PARNV2q9zw32JC/s/573O/lYJpi1jUeXtXy9XVxfOOVQFyc47JIK6giRMwIisQNEAM6H3RCmbZRFrM/kA5MNAoBLjJpoCJfWmgEYhuHXTtO2WQyCpJTamySwbrpAd9h06JhVEzGhKaKCoyKUDXwFLV39GzqDeqaFRyeG14pU+/Zcna1YyRDHNmneWBSShAZhhMdhQBTMkcKzge8SrFJuUkIG7LUCTUhQdACNgNohAMasia8ypbO4VsI87IieDAGBwnA3MmCyooKg6IwBX4svUHPESCapUW94adgKA6kEDIg4wTBlbGWmDmB06pCPJvakzMw6klslR4CqlYWjjkEDFMzIF7vKOIJtkl5O0u9xuIUVEDaSLmqgUzjWqZvt/2XvXJkuW6zps7b0zs+qcfs3MfYEARAEiiBAVlCMoheRPZvijHVY4/DtlSx/sD7RkiaFPpGhKjLAcIgUoGAT4EADemXvn0X1OVWXuvf1hV9WpfszcAXABGWBn3Jjo2326+px6ZObaa+21mIgTp5JSAaWQPjpR6UoyGcfx5nidcgLgatM0LDv71lRBvKK+KNk7fJjabFSy3qvuRHjy5JmqHm2YqlHqnn74K88YpaTj8ZqFREBS+o6Yc2utSHdbwHxylTCF5ASAOTFzNMV1+O/MzHwCnRpx+76fxjrf5DAiB1lrLTRgbrRki/nsw0m2WszDhV0AfO/P/2Sp48wNS0Em/MVffj/8H83s1as3Jfci2Y8jDAY0MpGWwSKZAa3VKeWcs6TXh2Ni6XZnf9n+UushcatWSyJYPd/vcpJxmFzZmc0bOzmq+SQpsVjf9wCmYSAjI4hIKUXNQYuKHidv0rf5dt7RbizxbuJz+ENYldj9itWtI5gnYhGoTmTapqOIhPsHu1urueyQhCUTMVEzUMrJxISpS7mF4rFOcM8JkqXrk+rINJ//UBWuFNCGmrN7nX68vilmdq8zUWm+UrubiZEcuqAEXRsTwm5EVc2V/RTeoNqYKKXEzCntsiSk4rDEZE7uDc6qOk2AY/JE5GIEGJMjIYPBZC6zPxIz0Z2i6mLCTOa3AlQRIQdYTKdvyXCCmfTNSSCbQ/ngRNRUAdLoHnSeIxpmF1NadJ7KsOjic2hq7MxwNYooPl9C1IUQ+pElNeTkEOSRO7E8Miep7eat8jZFlh4wDljC0GduUCIFhJkDZBogPFd85pwH83Qr4H1Bm0uzvLvBwYy0nG8izF6cmMNmyWAOMyspMVPOXasDO1przTWlxKxwwRLj5PbI8j2Ox/E4fqEgH+4pPN+OABlmbZqCuzsej1urj5jNM0vpEhFpq6ZN26kPkJlTTgEqZv/raM7OyeG6lAm378c23/y5nZPVoOx2b+DbIJ8+dBSeKT730Ox46MD84aPwovC8x8XZtmdv9W5ZsrluQbg7OcW8LL1b89L5WvgpTOIOy7dmUdxJcWB2WkO9NgmHu93OYeQiTKYt7PXchvAFTMKcciZOTuIgyqYVTTNSR4JRBXJResNZa01oFNGu6zsqUqY0Jc+Z645yb61VAjlBJUETKTmA5JTACcIQNmJyCLmQM5xcydsNF1OEdCtOnnkza13XRS6HBU1kDCZOpDgqXGlJgwQ4mbfWtIHZEyPDxC27Z96fS2atOjS9aXbjGFI2SVynMWUCqXvLuYNTg0c+n8KYjF1BxNSZJYKnJKYOoGqrtXFOBt3nD6cG50pkDmbaMeWmKZUKqobPkIhAjp1rQeqFSnNn8tqmsHwf27GZtqZTMx2doezERNV1OIx1HMl53+88oe96CDvBExulSiIm1nA0LUWVx5SSs09ap+OM7nLJoW9KjHBBZCYiSyRmfA9CrHREbE1PVYnPPnueUkmSwxXDCKbWhsrSqSsJRfozADdqkAfFCCmJskZyQGjwptaISFt2J1BZ/yiRPP9sYCohZqttJPKcRTK1yiGCW5uIOfz8oPEYMmBO5gzga3/r72FDnS2Ul331b/1dIncoQW5ubkrpCdyakUzaXNWbhvmwjeMgiWsdGSQdsqRSOjc6vDmYvb45vPn+9/+slPLpp5+a4c3r4c3rMcku5b611nWJZCKenj47y4XPdh9/9NFH+915znlsNc6D1+azcSWRO3g9V+n9dR/3EvCWyYdMTnrz0/TSqpUsIul819erszdvckr86tUbVb++GX/0w+fg7vpmJCQH78+pjtP5xRmDstC+37lWZpRSpjrW8dCatPEAqxfnfasppCKrPnD1mlpb9U52IESt6jolmqt7cqeSI0WO3L3pdDJ2hm1u2kBZvLqGEoOdg9iJsiaJiXBKvGoRiSgCTZo6U4pQRNMGhkeMQhBfESEnidlztyPWzCRZSBbIV2XB1b4SfXHV1hY+OC8cGtsMhoOQbGbq0N1u13VFhFJKgC7hfpH6yMFVEiTnHNWB4IRXzExUIn2e/RSkKZwCZy2riTGzmENM9dSfz4xbxpjhfjQLWXlj2coOvxO8vt1FRB/BSi+DE3MiVob4nDTYOHpniZWciRsHeCV2LPqaW9gvyM7MVHJiqKkRgVjCLSaxLnjVhFJr2uVyfn7u1n3low9LFmacnZ211nLO8RC5+ydf+eQR8j2Ox/E4fjHGdlu23cfnnKOkugaax8pahzd3QSAjJDFhbO12msdDvRQqiABvUfyelxCR2HXN7J8bNmXaL0aqP0amAOy9XV3u9s59EeDzzfq20ALLH40w6wWjbWqgp6M9mDOBL0qduhOefoey21zTh8lbdrsT1fAOR9P14k56y8bT3YnBxNZ0GifARRhwa5PkPJbJzMSAVFKWWiAJYG7NBlA2jG4FpGbq1KeCwVwRcU9GbqSGmvZiBk8mQpLFGpNrU30jpGBrpR1z52c5l2wdtxQXjtwY6jYpubOad+HIyEJCLOEw4W2aBgcTGDBTVnM3gkuhGyVPZKrqSmbN1Qq5mbpaAxK8E84E0lZrIDlKRXhgAOpoY00pm5GwmAGWWjPzNE3cJzetptZaZSok2d21zR1NzCAGJUpFVNHGl6pHFiGW8BjgpOZ1nK5JJrMmciHUCfUAGaHrs07VeUJqTlAdq01q1sxTSlKoTdp1pU5TGwc1qpO5M0txAefCuR/B4twk59Tz7pxST5yp66kdw30pl1nR1Fqrk87dbCSACFGrpqqSE0iwKNJO99JizX/r5nff73uAOWVVa2pEJCmB3UwBIk6zux/AAli+XQ2Zv1C31pTFWhj9pxQMDCcGzJ3jaPEuLq+uQgVKRJwI1Nx1nKozRWMVLUSfkgHm1jZmTLPbJEuZN5Onh9dBbRiPLGGw6WAxjyubyJnIRJhJuq4DYLaXRNZ0miYh7suOnQ6H4eL86nDz8nD98uVnn5rZj370o+vDeDzoD3/wahjR59xa689yLpZK++QrV/0u229bTt1sKdGUOgnRns/Cv+WpnvfQ6W3KhfvTxdrhxEsdyWeX4HUfT4D4EkmaJZUuaRtyEoK1aXDlOh5a08P18Pnnr5KUV28mYiGS41BbcyaUxEooTGYtJ3GjOh1qHcVI28BkKZGbrLLALTY4VbiYt5BvnRqZyQ2m7gZmFpbV/LK5ARqGxlHqWuWds/EVR0DGDHtmhXlrsMpC8WLmWQDP4iklkImoQZjVHeQ0agWMg8AkdARuBqJSEgunLDmzCAeQpiFjdltZGs8WFfTMh63esSRE1AIWRpgHkyo5KBfJORMrM9xpsakMG0zOOZdSCNJ1HbNMU50fFpZTc4aaag2HS2G2pWBA5kxsZs0dIEnkOqtICMSMtRlvOYdY8R42OUYUbptLVZcXXcAGvdPK8hERSAiRqCsctJ4LEeKJdY5XkCxIeC2krmzv/C+jSNp1Hbm2OgIwEzBtbh7T2gLq59zt93trdb8/T+LMfLE/45zCzyw+y9Xl5SPkexyP43H8IkG+dYJea+QvXrzYIsC1iUtg97FiEH3r7Lyuu4zFVay1mOhLKVspzsoQMi+xSSuesZPJAD0QqvCz5Twf/N93v/7+i81iv2RbyLc2Q96h++a28bexjqcV1Bc9jN59A1C4nEhaVzxMJ9o7PtcWQG6tU9ciLsFjb2SuISQKW3N3dY0qMjHzmN3NGUQZnN1ZNUmXuYGmjhvRGyAxdX3vJRm5eCW2rvPWKBNy5n4sVjEoeVUrmhnkSNK01ZfClZNw3Yknop1B1Ni1pOxkRmTMVdigU3LXzkzNlCz2dzBTWI3ysRHI2dTNSZ3hnMcmRCDG3K1BLg4352TwqZqMzhXZpCDBsym7mVvSxoYi5Obsitpa1+2Y2IzcUHI3jc3luZBxZiMiGLNp9b7vmFx1nA0DqZlz05p5Sq459U7ZmoMAGkkOxEdJ7LoX/9inAmdiO9TPSt8N07GRpiIgqzax+KTjOCp5R1zMxpx6b0SsbmRILJ77HpkpF3CSlCn3TqmBq7MruaJjdHIefhVaUSPSWjpO8+0yl2mIhZzYhLla3XgqBjkcTJ1sb7PZlCLZWGsmzKCMk8G1VpZwObQWZxBNIEzdcgQNu5TF6C8v/U22ZcSrX4cPh5PPyWmQOo3h/hJKVJACpqgpaVAodjLEd4ZRik9h5AwHIAT2mgCo+4qCQAY3ShyAN+KpAbKppcQECluY2T2eSFXHYdztu1xEp3lbf3l5+Vu/9Vul/O3j8ThNw8uXL4/H4w9+8NcvPz/869/9vf/7D/5DSsm8hdkpESSRCLU6+4vEbj6VMgzjMiELhah1bYF7y1x3R/Z5Ujw63M1mOfFqF2m+aQV0J5jDXVXJk6qK8G7X7fe7UtIwHJhF0hhsWrPZvjgVhyEgk5mqVjdVMlU2sySUiqQsam04XEs6fzBVNWbUVcjwYOzQSQBsUNctXek2t5iveTZxQGY2BvEsn18XuKhgNrPIP8SSNLDJeF+XMIq2QWECBCCGCoMSSeaUaNKjOIGERbCElRcqs5omJnW6c4G2K23Mx+t6TBy3hQc3vWhDoDQ/g9Tc+LZhz3aEeWkgTGsagFaVbQ6chJmRKzO7RgS6B0xsMDMTucXtzwh2xmB3XT3dozg8a2vNbSVvl1fehvRxJ/vsBQqPUxRPjZApMwHEW0/vmd7zdcE1gJSokBAT3EGgqDFSdPw5I7oZVNVbMzOm5NRCvB1X32Y7tDUv8TGK/XE8jl/m8bbIbF2mGGA2BnwH0npPBPLO1y+ejdtFOgqT749tpuN1UHnRg7cSdLfTeMOjOSraD7BGb4u5M1pSFYIagtsmaBY0f39jcLLWzTf4h+juC7ClCt4LvPF7XNBbWeR+96zfTyrfILH4UGx0+lMMAzu1Rq1BR281Q0tKN/l8rUszhaeIO5yY2L2dQgXnNZhtpvJ0jco1m0PeHeu/cTs4jXFDbNtdlpzA+T+jebNjZux3IeWmnHy3/E9mwPwmwrTczRUhGCNTAou6Uy6T+X4o0TNTGndKfeGOKZnZpKm5eRNVaUbDWCQngvU6HGsjMqaifNVcJL2+Oexlfy1XNWOcXppA/YVq7V5dddoziZK2pEcZWKaU0jh7xmNpOyTWzn0AjMgCbliYyjMDHKYPDpBA3KGTuVXuA1a763yaHe6sTsxsyZESYLAm3giJ3IjNrRK3xE2tRf06FzavRAQCJ1KfOHv1HgStkd0MbS7JJxsAIIvNgVTZ1RLLRICIeYM3zw5ADYxM/hQKJ6hcS8lNmIi69HQYtaTM1qS6E/NUhhE6Zc6YtEJrt0Orr3y6LjpUvOJu7HdnyJ2Xns8/4O7MkdBqZ7X3KtMb6YzzXqjCxtVgInwdtrnq817aw8LQtTKz9Dk1HWMqGsfKlMmYSEQSzJuORMpCrU3tqM+urobjBBFtrs1KKYc6Cc+GeolTkBsOuFSz6AnEUtH38FSMr5nFYM0UhAZT077rbLSO0zTUru8P40i5gOz555995z/9x+9+509+9Offe/H8U9Lm5fzT7/+51Olbv/6N/YdXB2+HN4dk+G/+/t8rHZ/t8rf/9q9+cvW0/+hDP+tFL4KFmOoQO9RU+mmaEnU6wcwbwNQTpE9n5OTd9fXLl69fXQO0Pz/ru71BpL8cVU3VQ46WBeKHw2u3S6325vUP6/CD73/vj1+9fPP9P3/xve/9h2cf7RRdNuGkux1b1Q8vz3Z92u8PuYzM4SLa3A9EA8RMkzZWi1vfnCZ3VVzd8WF292hlmlHG3KoNAJJm4DdLWNcGbIi6qoIRVIxTIgJR12niIvvLpx/nlM76M0L76le+NrX6l//lBy+v3xB3g38+VLibEKfemt00sy7LsapXujy/rOO033XEYtCrq6uzi48NH7XxSOShpdxWo2I7Hjg7mstV1Uwl8YzxtALouo6Zh2GY6ghzdxWR/VkfFUkzjOMoxOTMoNJ1ZjbU0b2lxCV3NpdD6zgexnGATZdPn+VCV8/OhEBJTUcBJYZ0qWrOtBt0rC8ORNTAICdDKlmnWszH4zQxDofRDH0vQn6xLyB7ennlOyfyPhdV7btcJBHRzfU1QV6+fFmra7Pr6wPA52eXOWfq9Oxs59BEUrrUlz5U6znnnPciOaUzphSqk5Jeu5OIuJGDbo6TOw3DNDVjtt353pu66zRN8FTr6M7MOZfk7tZqC+dS1eZTyoW1udckxGQX+75ODqC5Nm1mhoDHRHmzEvlcQXaBsRMjOc1r/WIJrkSkzQAUKRCISNd1JWPqxsNxrH7gJKoO8wDKpnO3eSOqMgFA6pTgS2sDWNx5cs8lNWsmatJg1UXdUSK/XVU4uvo8FxC33EkSZ6viwDQxcTahQzsKcinmydRSSk0fId/jeBx/Iwmz98IX70aTs5vW/O+parhAvHmnBQsJyqbUtFb67I6F4xYBRivC4XA4HA4B8LpEGyCBtWb5Zflk/gTH+en/9Jdu8nn/gO+tPnW4m6qpEkFUPa2+NEuTPd1Cr0sdlNYi5bvdVraV7xVRrzKVO2F973jnX+JJex929E4Xx3wDM8iImUQopTDH867rqBYdxKqFHjiUe6V0qeSwahTx+NFSzfUv5VP4PdiP2+479HbO/Gd6+z04edBcF59JD22mGlusKJO7OBhuMJgbkFKRnNEVKl0peTUlf/9Psdbst/9yTqr61y9+tD/ribzve2ZLiVqtbjPjZ1C3moQkc0n9ixcvnj754PXNTc657/rj8Wb29Q3HCPhKD4blprsLaH2CQK7Wws7Cmcg5fI2CdyIHwRgpMdVp+OEPf/hP/9f/7Z//7//Hd777n1NCJnSCXZG+pBvKlyn9ytXlH3/3Tw7faS2JoAxvDr//+3/wydc+hA1XvXzr619/2ab87MnXn3wVwDe/+c2c85MnTy6vnrp7SuXDDz+WxAJ2o2lqh+Nwc3MzjuPoo6q6UUq5arvmQ87l7OwcHvHZarXRBNf24sWL48u/Mn0zTT90ezUcjj5z7PPkHxArsxiDyckdxGRO5GZuZlCKU2Qx0dDsvEJzKAUWRS5wqsi9+6Jv6Ze70Q7zMjRXAeYilLYW/d6EVmtt2lTVm1NhAicmJ1atIRMg1hDIEzvITQ1mTm5uUewahqFkPikVthE4zGsBYkuBPTjnrImFQSJtLGQR9B2RbJfCUye5I7rUohFumwDBfPvv8j2DHDOQb4NVt2LnUM+azcpP15FFhEHwLAQyN29t6vs9loAcVY0A90RQHRyF3cDR0De7g878FZmqgplIMKcWnHTI8dFbs9baSsWrOpE4WlQ01mLrSrixiBqFZy4RgzzeEi2o+77sdm2XONlNb9S5DywEm7CHWMtUb9WjQ0hEdKuDPfyO/XTk5VAettX60F/xL5x11yR7d1c4LKIlm5uZutsj5Hscj+OXefA76b5FN/4T7f3ott/U/Z8ui8uS5HO7sT4ABjFtvU+Ox+M4jq21w+Fw640yM3Otw50JfY0Z/dltVd/2/S9lx/zlgswfC+yxw8jWYGgs7JwZYNbIhVO0Y9BqI/bAZ6Y1fwEPJTf4QvfRqtyZ03td18ymDdG3/fX7wO/HRbMPaF/prXB3s7Oh23svX3OulijejU8ASaZcOpOSWNxatpGJQQ5m7rpuf3Fx9eTJ06dP+123bMtsGx9yQn2zz6DTJl4MS2N/dO8t+xAjnJIhHzotCohh3WQ8zG/fiSr5mY47zgfz7MEwoKlNamPV2siM2MHM7I1gbHPTpJTc9XvZ7bnru76XXH7K9xBfD8N133fPPrgErGltOirMdJDUmVWfCafmpAongo52eXl5OBz2+904Tq1N0Utc6wREwgADRhxdTAQgLCCJVuk4qbWwXIFDmHnedlOXz8fj0Ibhu9/5f//wD//d//kv/9WffPdPf/jp8+roMgOexLuSYFrHCXspO/noq8+I/NnFeT67Oh7sj37v37u1r5Wzr3zlkx3GtEOqrjj+4NP/mHN+8e+/s/Ykf/Lxr5hZ3+8NKRqdRDrJJedORPZnn3BOJfcpJVhgVH71+UsWMHNmcneeLQl512Vgt9tdMXA8Xh2P9dWrqaRkIWwT6opcXHRQXFxc9EX60qWUkiRhUSYWc5Q6KYUlI2R23IT7Lb+Z958zlxqiP1TVwqk7udXqbEKeU764OO8LMenxuKvaXl8fu67TyJdo5o5DVssAACAASURBVPCri0Ks5+d7FutS7suOTM52e2HsOqFkTvbRRx88e/akdJncVjnC7fnwFFhzC8XNFtPY8oGtNTUN88ZINVh6GdpqxBLf2c6Qqqqm0a8Yg8y1xgs1WhJ4GUuIBK1vFAwQEvGudMpj18mifSGzllJK5H2/T2wXFxeXV7uc89nZGZN3XUdE2vzlyzNAjoextYOaO6E5QTiVjvN49WSfmXKRnHB5sSdyVWVnM2vGi8DTAKjPAZMpJYOU0gdaOx6P7pYkS8dtnACoGk2Bu2QGPMpirKoUJ9gbcQqHGKZKRBx+uaaBq2k5IWvl8WQAbWt96oFY4LWskFKKQ+WcTVVEksgSGhQOnLPJ1nztIlx9bviMVGD6wlubo3U3ktlXBOhMDCJyJgYzJywdguatthEks5wbj46dj+Nx/M3Cfl/4zR8D8t1fidfcVaIlSnUBnEvIwRIb7G5m169etRaemtOahjfn7CyFyXXJ7HJ6gNz4ee1Zf9bsHN4uPX2Qt/liePOu1xjA7MulccxBDTTnNc/7LcKt9MKNpsVDCup2h0e6vbmZV87txmf9QVjsbCHfWi69Y7/5IPB7cC/4nkDxvUizTZdga227r8KpERQC5MSd55zF2VqSwHXhG5678uGHHz95cnl1ddV1HchDk3ynWjzH5H7RG33AMud25TfYB9/gW4qOsE3R590eGNvv/7inzVdm/yFu7dbBcaIk1TBWG6dWq7UGcolCt5DDmmklnUa1XPrSd3m/l91ZKV2oBu6EsnzRfEXbRqD4Ipd0M7wG7PnzT8/Od9M05Zz77qwUgyeDMYjYkghIp2k6K7vj8ebs7OLNzaHr+trabrcb28RC7icVg5mxm8jsYAsnmOrsiNvgnmLvzNRaGw/D4XAz1uk//8kff/c/fecPf//f/pfv/8XxeGxG7M0NWQC1puh7kMOap4SxHcZq5xeZM84/vEJ30d9QNfNmue+++rWvZHtlw6tdwbUPSQ7nZxdv3rzZ97uU2nA4Xlx8OAxTV4g4MxcQg02SUWoE2+12wbgBLpIAtqYiiWjJOXBzRTgZZ445u5ek5/t9otblAvcuZUhR6Nk+PX1yQZaeXl30XepLlyWJCFOknRKQGpmAjBjGRORgn/sJ29ortbmB+QufkW378cI5moVJxkkWGmRaEHQuIgQ6OztXt/1+33WdUu66nUEl5dIZMe92u5RRkuy7PTvvul1O3BcqHZvg6dXF+cWZECwMU+8tT1Hmuk2qPQD54v6cpqlpFeIwnnHMKK7Wuk4y4TG2SuhVI/NvhnwxcbFZLK9mBmERggvT3E0XtiIb4yIXhgilLCKp6zPNbY/KnEQkC/V9XxJfXV3tey9dOj/LzNz3PTObzn3aLz57eX0zumoL4ysClZSS7/bSpdTvShJ88OyKmes4avNpasMwTW2V8LCZEYQ5pVRISt/3poDzmzdv3D3nUkqZwCLJzKcqOHXaO3JSVbVmTWutUFD2vnQ555TqiRDT2TiXFkXGOo/NPm1mZL7J5iXc7ipc49pXyJdSgpQul5KrLIhubkpcFrug/qLYc38rdX/qWu3fKEItQrUOUtrQg7Ffgluk4ZpPrRrX1pgoL+T5I8v3OB7HIwL8Uuv3i3Rk2WjGtp7ZbY7CmwFenVTVFp/MyEfeSEFOTtazBI6oTWuXP223/j+7UISfm2T0J/tDP244+3pV/BZPt164BHGIAWCYC3uYjeGukGpbjb4Dt2LVuRXTcBsQYu5J0wdx3TsQLL0Fxb3tCD/WaaS3/yhc79at1YxRT0yzJ+GkvOtEmzeJE2ZE1HXdvu+urq7Ozs67rosq+GwgWeuG6KN3gbrbu8YHTtSC+ubo6tPZUF/yzd6WYvIg9vvJlNJfQD7ffgPkFvtMN1K1qepYrTaYOcMzKJGRVdIJeqQ2NPW+60u/K7t92u9y6WaLV0dYUWw+Ar+9gfmB8fnnn1cdWpt+53d+Z6rDN77xjadPPhBJn3zyK3AmEndPiUuXpml49erl+PL6q1/96u/+7r9Rp1/7tV+/vHqSS7p6+rTf5SC0zeBGZHB3loXDMQcZ1MJSdZqmqY6Hw+F4vJlaBSBCIvJv/vW/ev35Z8ebV60ez892z198DmtFMCh2fb686OrxGtbO90mYrr0SWte5+YGpJ+I+710HuO8Lq16jveplHM12qaDqcLze75OwF7buvPPxZifMOgpTkuxEFjL7ps01pBMRKydCzmywlFmwBMTFvtxmJaqQlyw5py4Xb1wkWVXnxqwEJecUMZ9m7MhMIWE1N2JADWCGGDFBmMii+REKsDBC/gaE3f+GpLu3kBl85eFvT1mnW8IIvFQchHiOFghDDpEoRwoLgNbM3GoNo87srYINZBIJ4IkFTOylEyIFKdxaq6616cDUP8So0/Zd0Ryrzeumf47fdl9XQJkZKGxdQ5g5XCvD1ycASUpshlVgzBx2tT0Rkcp8KIgQZ0kwEBsLABZi274tb6oRIldDgB2z2RwZb1VJVDViZ3ZdSimVFI2pEY1DOcs0mqo2N3M3oJFHjqh4TeygFogO5A4zU3Mza2ZGBqcQSbJA4oornKO60Lxqs2URCa3i2+qkS15CFAh0SfYT9zZ3FgBwhsd+JVLjY74CDGYwBTmZPVBDfKh/QQEyczNhuj0vOYiD6sMdj5d3oL1tgRRbhVRseG7P0s2tBUB1M4pAHxihdJl4jvFTNTN9hHyP43H8Mg9/uGr0ZY67s23UmEzV2iI70efPn7s7O7abZREpImZm2nQNS2BOPCe3zhXPdtem5X48zi8Eifeef+gnAHIP0q1f9Iux14klMTInnJk5ZxWwewQ3PXAE2yAlc6PVFo/uxK/fbghZDOKhEQSxdkfwRlTzjs/yDvruPj68Twm+47TMVf+HmjS2kO9U2SWh4ERhBGNSYS+ZJwdHwxJRbMtyzqXvUsmSS7TfxF5Nld8C7SyaZe48TssXdooSnh1uGA81WM7b32Bq+F1UHv18b/Wl4qBuDJCBpqZj9dpMG7kTh52UadKmbbA6ejsocbfbdbt96fdpdyY534Gl5F88D2zTIFdz9g8/+Oh4PDj0f/4n/8vxeHTXP/3TP1PDP/5Hv6aq4zgNw1Dr1KrdXI8vP7/5f/7t713fHL71rW8TSUrpo48/VNVXn784HIvZTMJA4U5uYFE/ievU1RbaYVxKHrr0fJmrPr04e/XiR5n9yZP9809fnu373Xn+4fNrBgDXOnZdvjzfsU3TOJzvdhcZe27Nhot+6i/p8Kb6eCOCNj3vOHV9lcPNk3JxAMrF0y4XaDvb7877jsm/8fVfJRKmZMhTo5tRx8ZAodR3JORILCmVVDKTAAxhWrSKDIJISVmExnHcaWNJ+76knN9cXPZFLy5e9l1y6fvd3sj2Z/nq8pyMnj25PD/blZwSITHUIUxOzGTjrRoGGWZf5bXet90HBxJYvnl6lAS0ecZvEfWb1596qkTIG2WRvu8ZUhLgmrOA6flnr8/Pz2vjLvemNefu8rIjtmdXl12fmHF5fpUoJRZxa3p0V7VWp4PZlIS3rQaLvIVAvjXbPDEzZvObAq/vFmHiInM/qarWNtPasiQumBlzinC2nHNMU4zAisTMLbfWcoQ6dF2XUgpyycKgmEgi0eG20XRYabIARsyI5gvH0jbvaK25eq21mmlTnmBm1Sozm8vNzY0aV1MnUMq5K2TKiZyMXBGONapgp0BUPscbiBA8UvUygKYStratNTdjPtRmh8O1qoLMpmZmtU1Wb03O1nSNXjSzBXexmU/N3OowDlHLADOWZNftohatB2ZGJyrvwcXINtiPzOZeTWYWaF1sadlp6VCdb1G7V2+N9ee+bGpdSgl3AidnISjuoFACi/R96UvJwvv9frBrLH2e0aT6CPkex+P4GwT2Hv4Zve1FvqzBb91EudtsYDyrY7xpXekRbTW0JrvS2dz4bcsUZe64k1f7NtxyP5HvtGf98uxbfhq897Oj6d7/9e/V5ndbT0hoWELYOcqrTGQccRNRHeR1WZqh0fz14iXAtvTsRfXeZzZMzV3hPK9l7nCQ+ZLhvm7m+LaoZo1Y8Iey198t77xDiD2AFekBWPjuUxomsSGRmgvqOdhPg4NdyZpCvR1RR6tHb9XbNNVxOB4JuLm5CRu3yvDm0ar64N0++8xG7+Q97nrrz7KECpye3NmwfKkHz0TrIqg2cqPbueA/r1rG/U8R3bcKc2V1Hiumaq2ROwk4gZKpWEU7+nRAvfbx4Ll0F5fl/KKcnZfdDkzuzZrdOrjTsq9+22VdkXF4RQKANbvYXQ3D8asf/6rDmelb3/yNZX6is25/tb+0iBH7ytf91/Hf/7f/wIGbm2Ga2lhVJFkS9/PjdAjKAfNVcRC0VXd306VnS00nd80CU686mapDecnFHo+v931+w+o67vbS1K9v3jgggpwzwQBrbRRYzuxHTqKd1iKHTj/144gh7wQ5ofPXO7nM7dWTfTbKLe2uwUWEWS773dXZnsx2lLQpMyIW0BvYWak4OoeYGTO7q6u0yILglCRFvgGIYW7W4KS1Np0ymnsjh4BL4i7tGNKq0g4CsDeCwo0IXU45QcgY5gATOxsYBCUCQTFb+c+rzyrsXKcud3iY74fJ8sYVLDw5lkd7ffx1hjW+Wr/MNcdEXL0BbqoEcyE3Y84kzGEv4xKfPhGrDmTq0JlgoUYMd5XETSuzZ7h71TYImnpxc/jaBzerJ1d9+B2zkBWmrpWv5RLEfDuLDGf1KTGAABWBIU0VSbKIL/dcfOCYobvUjTZmzsy8nFVLIowleBwUEQ+zZpbmsi27goyJCJ5Dsq5hoqxqRo6hmiQkc3dLbE7sMCU3Jmc2InU1byAHW/OJUOCp1bGyi5g3q63Fs8iMyEolwFEBwnyqlcmckRIxs1txb8Q+jUPTkWDhjLrnnam2VlU1io9zMZEo55KSRzCDA4ZQYjgTi4hIWpUpITGK/rrMIciOVcNu+8Y5MxGl7RUMWHXHDOa0ZFpkzMLh5KHkdwrFd8QjrdL+0woFd4TF0Zx3SKATT0wO50W/nFni7jK1sY7EZk5SyRPWhsaxTk0fWb7H8Th+mWDebcmBiPjJo/zW5mfbd0NY82fs1iZqtq466bKifzy2v9GStI2X3XIj5MhMkpKGRsgaWTSHExBCEvI5RuGtLWoLVli37Hyf2Xt/1PQenXJfNuH5Ex38PV/8nvTgXVngmpZhgdZdoqEGBAcTQYRzVtVmygJvNofM+u3QC5sdWcxqO8HJujJjEYYuIuYusz3JHG/ki1Irmt2D+MIi66213r+T5+XzIQvQBx+BbaDigwTg1ibhpJa5dx3jBYfDYYV8obQK64pkqla1OaZG02G8fuPjoY7X2modp3EcX79+fWh49uzZRx99cLbbR0EkGj/ctzg83FgMwtgQefFWfK29L1Dbo7lHhMCqSgQibqZh8xCnMaVUwxCc+X5R5z5PvvnIb3+ZP3waf1zlgJlyykZpGurNYTwe1Y2zZGqW4R1Dmk7TwcdrqqO3MV1cUbfrzy7zbiddD/LpuHjunfwPKfa+jNPGCw9XjjYf2WHTVFgEIolqrbVOkqjkLI7WRmZr0yScsyQiamRC6eLy3JQsivcUYY8IgP3mzZvnn352fX0drXBRBwmtGMEFUDdharWym1l1a5xSkcSCUnJXhMW6nofqrQ4piwOqaGqSMCvdqJF7Jz216+HNa+OX0o89CbU+AYkwDsPNq+unO/rqJx8wPz0iDx2P41HcPrjsn1zs0OqTMybkZuTg6ul4OBTpRrfaRiOGq1kQIJVJiEhNY9uas7iZCFtrnBJgqlPJYCKrLedeW4WzkFBKBE+JSxbARHjXd6UUYXObXJKwMJuRqzX3GneXmauxUSU2wEJbu2qqV1w3T0rBYsNvFwS3TXQWL5ZE0bUVT09MOFqnuBZzRg+RJM45g2nf70oupZQsybImlpKzA4kZpqXPF2e9K4SYXPs+mY/uXgQ54GtoMV3jbrNl6THMldE7kwwTVDXi1+c3vCT4udo0De6+foRYqY/H48qCCtP1mzdhzMMMM5+mydpcomrD8ezsjKMVj90juoC0lMTMwtz0zuQAV2xQ08KlzsGVIPYiWa0eLSfzEuZqxInhhqk1kgRi02XtICO0kou3kmi3P78cpxv3NhybpMXEKBO8uqmbz0JTbyJZkjFp6srF5RmA3VS6QxKh58//2tyseuo4JRLOob0P77dQzouIm+12OxFZMXPcSrH68BJyaEuBYDwOzByRKrzMEs3GWNQWH05b9zwr3epQEES4dCkTdWnY9c7EtuxaJBS3kYnIHLsbcxfJRONyP8wLFvGaLrO2YhAcvoQfEtzcAGeQUHwCDXntq9efHYS7vuQso04iGY46qbo3fbRveRyP4xd/bNuL76AO2oC9NUs0p0y3QKBFmDgRuZ366OJQ4zBtiQ5sxHiPZ/7nSfH9NLDwzhe84CGCQ52InJyIzI01qbuaqmp4spsZBd42n/2lFwZp4eV0lpXYCfKt0XzMUCL20+0Xq2uJEmtKdyDf2sfy03vzvGcL5Z1Gwfuoz5Yg3lkz6acmDVZ1M57G1GpqlbWiNZ2mWuswTVOtb169FEJiqueTiBAj57w+O6umyD2kQeH3MRdz77StrizorTPp24CyYDnU3TXc5+9mN/xUJ5O+pBfPXoVuTT10VWHVnlmyW4KSKamaNrPGMOn20vXSdVw6Ttms2uojcm/ExjeGLmMr7Yt9YfjowPxydzaOI8iGYfiDP/j9P/qjfwfy/+l//B/Oz89Ll77+tV81s3/xL/4vZhnH8fr48u9881vf/vbfffL0Wa1+GAYAkhOzpyxENI6jWp1zJg0Md1qcRMgAMFHwM7SZZh1qRsQ+tclgx+lYdXLmSVtIeBUuEIrWKzBBp9Y4l+rQ5sTdccDNjUmGESQ/o3w11JfjCClD6oV9Eh/IlLywZ1CDTw5O3DVUARNXomjxkuCDT3wFR4LcVk9xsjRU1cIenhSCzCTMzpSYk23UgreqKu4OnR2CnX02c45vynqi3J1up/hE5WObw+6Lfvm0kN0qFS0BBnIrzuckKnFjIqNZujgr2znMptdSkTGIBbT2Ia8dVrOOVN0NaoY54B5mmB347T7FHRjjTpNC4Ko7Coht8/D9Ctfp4zAEknNubZoPa745Ey4koS1ce8iYOTFkcTsRC4QTtdiT681WYT7fDwxyJGKzZtbMk7o1VYalCB3hxDm5xdUWIgXM1U1rreNludImR53glHJqzaJoJbK25TsYkVtCBCanOW9UydR5vkyAJ4Zq2N463Nz5Tv//mvUa5Nv20od92DxPqgZgAsBz67rN+boR6eq3Yhi2cH0+GhQEd173RTrNBqlbTpmJzSyY1eBvmZnmS75O0ny/5D1fa7xLccXzn3AOwT85eTWfaD5jIslUyR/tWx7H4/jlGLd3qPOOMDxRfFbjEPNSRGwTLYZds2fjwsOEUn8cx2EYhmGotebcnVJulsn0iztnCL61UljmqrnB6LSWvA9u9P8/n/l3u2v8fMDeO97Dnb1C9ONE8dhNYc1BApIUpcfkojCohlY3fN6ApYVdoqwJMNjZ2ebkrGAF0aZ5S70oeJmplLALgy3IaXvTrjfV+g5XQ4Kf7Nx+wamjh/nwd/+Wmm0dXOKdJ4aRs1atimHw440eb2wYbRqtTbWO8fpa6zAMh8NBEnddV0o5SVh13jmrr1a3htv9jeuzts0yWR9wVSWqcbpUxZs6zAzNXGaoMxt7Ov3XeSIeLlERHB6nNPLfmJCIOuFsys28Ta0e6zi0OhF52e26fpf6Xel3TuTN3xGd8vz587V2ELdTTFmR7Rk7vPCLOj8/12mo7YbYVbUU/kf/+B/8xm98c5qGf/bP/2kifOMb32j/8B/mlP76B98jot/8zb//7d/8bQDa6MWLF63BAJFMrR6PN6WLLk2ttZ7Ee3NkX0gQBWQ+93kWcgVYVZjBlNydJBNRziklKSUlKs3N8Ho7T8bWnAleUMU+u74+DqOfjyPReLg0LtPEf/bnb94cbn7lqf2T3/7tlOjT6zeXSYZDD9dnT64+uLqE6dOrZ+oYJ21empeua0LZLYuTupDMLpEnlLChnNc+XdIa08RsjEHCnAigMGKJgLUlCIBJCEIk660YLUqgWXsZoJLYoWurKjiiYtyJ3uo5dFr7bP3+RiDAKzaL4gjP/kHLRllALCwkSZjZ9/s9gH5Xui470q7LzLTrSk5woEtZMnLOXdfBnEHsbs0qTYlSl0uXs9AtoelCvLctbFg1gXGvzpEJ6ttOh2ma/J32JLREW4pISsxcZoQeE/LyfNn8bxTv5qvHofNc/lYK4gm0xunS4v57KgEzXAmuImRq7iaJRCgJsVBKtCuZKO+6XEcOZ1RBCqcWM7OmN9MwDFMWPjs/2/dUx3Ecpq7L0WHYdaWUEicNQDaGc0iap2k6DjemGMfRvDGjtdZabbXGE5ckx6mLZ/ykg11Wk4iBJaIoq7XWtq0E0YYX2khy1xn+zamBJn5H2HmqwS0+ZOsNFk2A60ohIkxSUnJXmvMVIUQACbM9MC/PnZ/Ettq9LBW9WzshRnTXRrXWmSBwwJiMQe5qOjmYGAxih5DjMZfvcTyOXyauabVFCRNztzavFkTzehiWUilFbQxzH55Fxeuzzz47Ho+thQNYKqV0u/1xGoOPiZ1TGKpEGtW2+2jzRmSzt+P7oaIAPNxZHvrRIx/4zt/19wR7D0XkbZR4qqbNp+bWGKag4smZJcM8cofV3ExnAx6axTAMFqCklJwglBsrFM0t5G22SGuqrZ0nc95sOCsEYRj3ZKzQcyf90jW3Go6v47Sx+yJPmgcb+fCWRHi8RRr6oIVMkEIB4YBoSwIRCYGs0TTRVPVw48ejjQNadTUOsJFLV3ISDsNCIV5ZUADuqNpai9NmcHJGPLyJmTmRCC/qo22/63pyaq3MU60jAGYzNm9QtdaaqbcZYa873buf621BhfeZhC+9LOLuU7Npaq0anIWJ4YVZzKmN0zToVMdx9NZyznnBe5I7J5i27THv0H3n5+fb3Jd1S5dSCrB3egPTRNBhPKSU9rvdMAy1HYlcEmDToR6vrrqu83E8XJzl588/szZO0yQizKXrupRorDqOY9UpJYlN9omWMXNENHeoxlYzCGIWM3OQOytaxHi7K5kziy/m+2PTcZzzt1and3YwOQO8QyOdzIeGw+SaUvV8mNjRp/6DvE9VXx1G5XqA1GRn4nAlVsAIJmak6kwdeXIkILkLQLCtwVZQBDSTfZhhoG+SHolI1TSkldG452QuRgxO8z511rPxqW07fhQIjxQkEGWwCpNKzAcgBywa9mgt/N3mze48rULRMBzCBVpevAg+bfapt01LVGSjCYW0l5mdZeVVlBCZ4B5AarbANReQiDiMHCWXhmouREgppSS82aNvt+hzC6L7gzXTVaCz2njibjPCmo+3EfWECHdJ6lszdk+spplQiu7e5a/4KtJ5wBdttvOPYElzIzDNwYBxB8BS5uaUi4hNQsQuAstMIupG1lpfLoiIolBoiytbSpggImZaa7WS4s7SqZJbWOGwJCKZvUxN3KOhINraZgbSFO4uxM5szDBX0DRNgZzXjZDD1DRJiQlg5frWsxcT6SoBWL8540Cfly3bzJ1r6WMVEYCwPWD8amyVgg4Fs7Csilyssa44JSK+ffq9jQPfNiGTMVjgIGOKrFPAXXUULmJJxJidmAR4hHyP43H84lN8q6XUaQa3+fseUpOl34YpRCpwG443h8PhcDgMwyG0Rikl5rSWu47HI3Ds92cxu63FyC9QdfotmGfEFkvvAwWt/wrS0C/LMeWO4u4nO8iXpQh9t5vlnZS5NXnA2ohWYcpE8BJ7YjA1QzVTgGwKusSazUumFCKSnCRnMCdkbtWJLLy2gdbacRrXzrcgkmezSrp1uVUNt53K51pwa6Eijg30Km5kf6/z9m6S861nb4N97jsrrDpAWxpBVm8AUTfV3GqqTbRlc0Goa0DCQpyIE88meIDBtFYHkFNRt9Zsmto4js1ARJwkg0gSWBDEQ84hf90+dys8lmEc5o9AzJVIDK2p1qkxW3MLDg3OP1n765f4fG2/b3A1igutagJOTgJnNzbVOtk0tjrWWgl21u+93+Wu51RY0slBD3gwRz66Q0spK9GxNvnc50yIZH9+MQzD4TiUUpL0A4aLi4vWJrP2V3/1F+M4Zs6ffOWjb33r2x88fbYQr1ybDkMdqwIopWd2kK4somu0Y82Ixxdpp4EBMyfzEAC6GngpxA/DRA4H7fd7NbJBz7gketUAgdBi/DDTXUnJ9Orp5eUVnn74MfXPrt/kWidQqs1qI+W0318Qj0xW6llGMq277rzP52ZW8jmRjo1JEis7JXJBUAUnEeAC2Ga84U4LLRQPdWZKQkrMzJKF4CROYE7MyUg8HCsAkgREi5dAMnMizuuhgwN0TqQRa+m0uG9adeJNTMxpEbE7AhAip4BrMJmLMoxtHmNcd5ZVQ8mu7AA7R8amEEv0zM6R8E4gdiEIXDgxjDkxW5jxOhvMiXRTSrOZTJt7se50CMt2OrptQ+rb3MhbNyotUaWYWesols0VWERdzqL9zxYfZgCJ2Zgbs1CKDJ7EkhlZkrie1mdba4IwODzPOaHg+M9dibbVOoiwJzo7233wJKXEl1c7SX52dia5a5Wm68q8y2AYkcEUIJTS9/uzfZc+/vADtRGkKeoemFvmZkG7uZEFqGOQEROJUAKnlBKcYaTtmkFdt5MmJZXWWpZ8GI5zozVRktm6ptYKJjBFMwMLE1FyISLhtATZ81YOEBcxZLHrcqV3dy6L1oN909THK7IV2zSfh76FZnn3vfSijZLprejvgbr5qm1mODkYTuQMZzQmFgbB3CadnN2g2Z2gRv7Yy/c4HscvDYMEWs18o8zYhmNKCTKbJurx5ubmZhzHl29er+HyNwAAIABJREFUblgUm4nBLGZq6qZIUnKWnLuU0rBIIGK7uTGa13ehPjecpDhspEZYC3V/w/m6nwwHvi2K/R1ZBbidmHeCfGaRoAFVjjyx2WPAnTCqjlWVPHuLrCdvgd8ExOSZ5+1D5wTRRCIGN7N6hKoGwdJac9dQ0C0Ne2u50rAYlC3qxJkDDO4lNuurded8+xG/50l7Rwi7P5TE8O7LtG39OlVqiZgYhAQndxDOitRJ3KyQCPGJQyMjosScl/aSENeGFLY1PY7jOFZVE5FC7AICM4lwEk5Jcpy9/4+9d+uRJbvOxL512RGZVXUu3bxJJCWKFCTCgG3Ahgd6GMDzYsA/w37wLzD84B9iP/hn+FcM7HmwYMAeWqOBKIpUs6/nUpfMiL3XWn5YOyIj69Q5PN3sblJAhRpUdXVWXiIj9l5rfTdZjtWgpStDIiJI3UVKay2CWrNaa3AmWX/163Y7UX7f4JD3i2KPoNUFyj1UkqwY7JW91Vq91TB390H14uKq7nZl3OtQiMXdaUMruGfNsv6cRfm2pM4ScEX/cjY/tyYiWi7hcNCTp98Zx/E43by+mZXt17/+7cuXNza3//6/+x8iSEifP302tzpPHgZVBWsuic3nLImX1O9cLcMWI1EiBAu5OwmTM6sDTKxMaWLk5Be7favTqKUdU47l0QzJMQtmD3DL8GZxwCeKdrXfFaVnTy7K1UVRBrm1G6JJeFAWiWAKGUBGUAnhIopuFkgg0WEIFyOWou5Fnch7PDQWPjDdG3IRmCiJ3Z00W5QzgRrGVJiIRUWLe/fP9I7SywLXK0iIZKMcCyLJf06YXmRo60mgvgJ3EUGkselbOnwSp9tTAO9GPrS4KQKcEFyWywKriboksTC9PLLuFyEt7EHK5AIWlFICVErR4knsDHMyR9QwdVOzHvimGTUCO0slpdWQw+/dFyvyv8rGtgRyEBIWTt+XTcoIM/MSbpSwpq80USWFyDAMImLV3RcOBdPCY0wkbNWwrdb/i01UJL0zp22eDan0zLlgxpMnl3/6nWz5LkXj4vJSh/FwxOFmNtup9M8bQcSkZRzKbqfx/IMLjxHW5npzczNFq8PVxYaXwdSNWINJGVy4iCihKA1OwSxFRyJSLpXF3QUzDCLzhg/fzyF6VGO+cymliEjKW3xRjJ/6qvUvuyHtKaRhZdve8wzfXJknJ4Ucy62IIoOcHYA8tM9QfMlqge5tWAFA+tprFJ4Wppz7Tjj5DHKIwwkWKbl8PB6Px+Nf9tFatm1Lvmca+rrpMNTj4fr6+ubmpk6HXLmYudm8GTRlY5BW1zEMKlKYGcG1TvM8j5eX2xyFLMpxbpNwtjZ1i+eNwd9poghy2q5z75OaHH9ATPCPtV38nX3Om/3evZYvXVVzAxewcJocwAIwr202D4+ajDS3bAbBIGYwIMRjKc7EbkFUraU6okUvrDOPEXTm2gIgorM3O7/lfCsFkBSdrdq+/1f+fd1Q75lMvmei4xrN1wGc6KzO9F5TChFmkarDLNUFgwovkiePYNBJktcpREzM8zxboFartdZazQPdZUFESv6jWlSHteXLH9YCMQHY9Kaz7hierg/RmgcT4EtFyIvl3nu1ZN/0JW3LuClLIqYQYs4s5Ah4C2sgZ2Yd9eLqat5fDrtRywDA8I5X6jOpTYLI6RJKbfM4jtkzJ/onOr5+fWCRy8vL169f3tzdFCmMETQESUQR3oX4UC5vbu52V5d3d3eetDIiszZXI2JV8UiWVzBzGJycmVtrEaDlao+OnHjr7hTiZG4UHt5qRDDr8e5AQdM0Abi6urLrbpNEHqDgSEVgKKPAhELh7DXsLlqhoCLgAPl1m4IoxI3bbFwHYaUCYFdUCQbPItXCE9uJ8IgakNVDZbt8bFPEeyr6ppfOM28gMjS35qkXZurhbi28c0IdqdXjcLYg9+RPki9JhtkhLCTnJYlkIT2mQVHaumx4Fra9CLfGLcuKYYBYixwWMMnytKdPt25wRN5aW6nTga57MLMI6Uxd8TUYMCJUJFStSQYzIs1XHEtU6X0HlDXaGxsxM7qNZzcXWTk1hGz5iIi8tXWcQURdAJmopohIpkpETuggWELeSUTWeyFfzp2SZI41pIGXsPDg9C5BFyr2FjwRReZsA40oLi73O9wJqBgThYRokAazt3EoQsyLdC2CHBQsykbsbTpSGJGp8rC76DMsCydnJkRimnw3VyKps0WLYKT3LZzCIhCiwqwcbjCCnO8ysdYqoitfowcdrAyON4UAEZGDvN5ZbSR599gfsUkCufdfiaiIrHagJ0k2EpTr+TCrO8J7La0bS4S1eiKiJZl1LaQ8csqTosywkVWI4M092Fnikdj5eDwe//IP1ZPIZ57n6Xh3PB7bdLy7u1sWGmfmjGex2uy0W5yoawCSDZUBr0y62h6sM7Ac664pau/ECJJesrVp8ez6eLtufTk7wT92hPD3TFH/aq/1peR8S2QrVlUNEwohsTgSnj2YW/fkW7lwHkBPz9PM6CViBomAScNVlbS7zC0YXYsICT3bXMnTuTv9Yx68ipKAtxYrXzmK8N3n5EsBWavkY6PaX7wfiMHELMJQhlD0WgpYRCkGT/+XOe05RYRCWzMLZCNp5t6TehnCpLL+k/969vtufghyUtXU/QWfJTtnONXy6fjbvLwf/qs30vkM3dF1CYQHwQnBCws9VxtV3e32MQ55fbYArJ3lWzx0/dzr9LpvoZw0xrmIjeNYGz97fgEnAN//3o+I3W0Snv/X/+V/Q0zKRAERPd7Mu59cWgvsvTZ3B1Mh0XBqibEImc1ZX6Z50RLFEeRZqKaczNx9yulbpjTUaXXieabDv//F//PxR5eHw2uzA8kwHV71YLa8I6KbvDOHMl0WHYsgXGFeb9oUSpARw+D7gsv9cLHf7centPd2GHPUsNvtVAvNbX8xtmCbmoqYsSoDEkYcDJbWZwHL6oHT17R+g45IG968NcwMbq356hqCdF554HroZkXJ5fNwA7nBHeHZ+KXrPUA+T9PGIPrkmUHd4j5W0AyASNlOEdfXXkgD6Ze4fCZwwb2okjTtBJGIkqoGsRY2z/TzEogs5nP+AqcIuE3rTVdrbXNNiRdOWZon6d3WfvMMO410WTu1fFuUj+j0yFwVsSGs5pXGjKJaaypgLQUa+cakaEaxj+M4KI3jGEpMJsSeIuEus7y/wabJTURwBCkDJOm9FJHVwvNLJ4nLizHYLndl3F0UkSdXx9rWSZ4E2N0jkkBqgI+78vTyOXN79UoH1Xk+mkU4VAdmDaccjA1RgpiIrUXz+VZvW/Pj8Xh7e00U425wdwG11lrd2kf7grcR4Mwlf3DH6qdFRCVVDEvKxWqmKiwEUCDXZQBhLoOuY7ttx5ej8wSQSyk97FG10GlIJ6LMSkRhLd/TxhPpngkC3/sCtgvdej1kst+b9xSFISL1D8uz+3S8SzqxNbhhmu4eW77H4/HYlAubRoTPOhJfGg5+GzZ1//Fx/sCIoELbnE0gYk3bOqXndf5bl+B6N185g8T8XhdUbz+fpun29vZ4mGqtFH2DkVjy0Ppq2MI8Igp5eOSoMihrUwYxOZEKk6IbJHMQC62cByZQB3vOjFv6yhXpQt4/eGwMn527DfK5auotbIf7xSXd38Lvd5fvIat7kAD2+7cTX0et7O94zPuF7/V2Ony9jDw8KyGLCDJfHSHJ526TpxwyOI0k4qommvYF5K6lDijt7q6FZxSyFBIR1iFKaTQIxupFrQirwEelmY80H1vMx+ONCO12w+1tdfdkyOTHtF6suZG3aMgqbDWvI6QipfOHQczqjkGIhdeg23vm5u9og7ff+AnZA2ehibWUDhhIKJiIKZSYKShWF4rRaJgbX99O3/GY5znCxPeBcNQKaft9kJg0IeJgggxjZVJUE2Jy8FhYC7MSCTNnZCEXighvSyJFlrPCq0Rnre2Y1FoIM5MyKUGY8v/c3WeZQzSkQKtJca5G2kA1EM1FhFkBhEFIcc+nYdVQhZ2fuoUQFe+b/ZjfF4AAd8+GJRwvq0ZKYSMJHB7hMXGTHYqOe98P0AKy1o6HenNlh0J3TG1uzvur4Yc/fvXsu5dPnhsPRoxoCqjXgTks4+U51XAOI3JwsMt2dTwxE2O79i4OtGRClmu345j0iBYM2oP23WTdgYvLWwAD4Kmbib4fUPSI0QDz0Bc5QmrKmq0CHelrJANAKRdlOZm7zTn8wZ/9/K/+1b+JwDCMN9e3H3300ccff/yLX/ziV7/61T/90z/9n//u/3h5O11e/uDFNDHx8+GjiXC7a+TgNl+W3RDYK6YJuB12Tz6sx6jybE+3fLiZ5UWWtpUn6MUwyDFum0uIVIermohjICl1NpAIAizp0eLkwUzwiugRj2HkVkSq1zKA7cKCawstPNMcg7keQ+5AxiTEJqyEBrgjWoq1uAofCAwURmE3ZvII4gb1aOFEESViLMNxCW7doHnUhW0BEAqQjFB2uu0XY/BpEybPNG2Qe6skYGKCRBBRaR4g90KhZpy4TvqKFgoEGESurXKrZUabPCaxoChCaIo5iEiZxvr6pTgpaRSdhNzR3JNWk6DcFjSNcF5C5ImCCLX76Xta1oAtvDlIVZLhvChYKcKGsZhZVOfkXDrBSYiihdcWrS6fl5zC4VwPAiFrMAYJ2dCakzBRocVJJEFx5TLTIQIBDlKggZmlghqJwsWMJYZRStAU9WUbDwCboMigAvIjYVZ+5drK7tbo2HzoduFEEXEYb+/0EEFE405G44ujeTMWRZ1u93udpmtmsFCtlX3INMhgCqIpzAlRhLRE2Fy9FLEI6OAOqsWtJiO3O8HCi5DNkyJU2Mw4XCCexVDtADIHKIMgooUF8cDExBLBc2vVwsxH7/wDkEfKKskzIxXCidQZItyFVVlma84EIUNEGAcUZN4E4e5FxGJWKeEzgMKXmUBvXok1+VYRRgYJKEhyCEYKJqeWtupd5CEQKkxMNIsIYhZMSiAMhQr7WEsmKLmzE6JFfWz5Ho/H4z469cbPfgKu4ACv6BW/g2JEDvAm5MbNfAXzl+CtHuGzHYIn36lIln2LcteTjGcsAmZQwHw+Hq+vr1+8+IJp7kSmyEkVvxnn9dYS+Z019L+U4ys0b99av/eV3/+D2rx3NI29xSY/Mwnwsz87yVpw6iu2+XjZWaUHRms1oSoRyv8uIpzWdlnUtrlZbV7N6jqfPh6PZpFW9StLMza6iHRnkTSLXYiFFukl3lUTyqIKkQEnycT9tPSv6ztaM7vvDQXuve3Wmll9k+qDJWdiBcDXu28xeTkLUGkONWrmzc/G+euTbMhAurZ/b7xn2WLvK6j1ZjLnA9Mi+t18aoqHrrrgrf39u78Ij+Az/4/TU9VmHKyqqjvojlgDjcTIOYmdAFR1FBl2+3G/W0+L+dnwe4td0x/HUvP7HEsANwG4urr62c9+9pOf/ORv/uZvIuLi4uLFyy9evXr14sXnf/u3f/vRRx/9u3/7vxdu8/FCmVSuCCPghwkq4CJUUDFBZpN6sSu1XSRgPuhOSYGiISB1JzYQB5kTnNCoWRAwJGFSeleVBGUigFdTijUJg2L9Xe8cktOYd8Bqv4slZK//YfOIIJYVIjMLsyQnnm7Hex6Jm1+eOvmTi/3pwbR99GYNObs7/DQPoPQapT684M4LzrU0OKF76mCjbZ7kFPcHYXevtYmIkIgI3LeCiBVWImJ4BtBHulu5FyyO/3lfL7qJJbhx49iRPIj04j35uDiCnJlLGSMs33nGq7KDN9FK0dG2E9a0WTQ84r56E28IZdef67SLoEPIRA73YedzxXSMyWqtFjDAQRZhxLPqMMglQqO5GwWCoEQWIW6OKG4KGIGYVFiNXITTiomDhmEwCwC73c691XlOPD/PyTAMS+CeeWSAsEdQ5lQRxTIx7BTQpdft03ZmzlFVnWfmHI8wM5fCidetJ2eZpS7Y8mIB2tciRxZg9wjz3aY1ugFeIB5IUX6Lg8u950lUYL1HvJvd9CxcMp/nVqs1sqoIraWMoqqBUspuNz62fI/H43HW4/Fb+r3tL2PBud558NkfgFWxrfyWoGoOO8sX4jQVowbfYH8EKkTQ1y9eTIe729vbw+HQWmPm3X6wZtuNcHV30P6SD9s5bv43TkXq+xU9X4v+5+uqn772Iuw9I7y/oZf7suK0U4n9UAIBnX/jcRpCeLZz3D3Kk4Ui6w46z3PUI6DMaT6upRTVshLkiAMEm+tcj9N8mOvx7nB7d7g93B17tAOl5ClTkngNTUr1mtjJ+hIbj42FO7r8J7kfTPe28/CO6IUv0fv1dsgz9HkNjahtWoPd1gdnsxUiDKIhhmFQnbPr63e3JCXsZKmbSRYAlpavd+Qra/r0Q5fn0b2Pn2c179l78X3nVd29JtZTB4WH0izoDeLlw3f9psd7s9PrYtFNSHpkSbypZ/q3HCSiRfZFL7RcBFOziabqE6MX/y5FdxcXu8uLcX+ZLhTbXjrNFb7p1emhyyy+uQVhcZmneZ4RlNTTNdpxHMcf/OAHf/In3//pT38aEf/z//g/vX712ae//Ydf/fL/vX396eeff3qYXg57WGC2dmd3Onp5UuA44Fjoe0ISiEI7pSGYlXfkZA4ByLmkuUlEtSBySySUAzD2k+No39hiWWx8be3CAuwenesId4AQTotIkwKUlN0ez0kekfgKLezQ/E9xHkKYi0MSJXOQet7ynTbPRMt5xZbP0OzkVfrSQUXOxzh5NAwBjLt/pGSmnJkB6p58WllvN+Xg6NJmCmNmx/IO0rhfmJMGv/Rvm0i3vNMRcHOszIXerjiHe74JFnb3ZjNt7qL839qOyy3ARJxuvl4bAGJRFcDNam21NUuJ9SAFwufNJ23mVnE2BqJT5bIVsHH46asBABynQgZyCXPAL0Mmi7tjNHNrQOTEyoUgGmVgN64zrGIQI6HW8itnM1iTeYowAakJuzPRBFBuTAQehqHHRxFH2K23NVuPOEopy8yxzjWtvyIX0vxP7i0pjjmLtGY9dO/8Bpx7y9cNl/I7T5e7vhfAloswsUv4dnulMOdq5LXZkuOaxjtMtAb6OSHQHaS4jyw2xATObEunFLv2oL5MdRch66lbAXdEmAePIxcdSimIVpvD0aIyUdPp+fNRtSjz1cVlGR5bvsfj8dgc8uBoPBXYhHvr3dugvngLdLjdo0Tk7HGdx7lZdj0ry2itHQ6319fXN6+vD4dDGZYyXUlUOOB1Jl5o/aAtdLOItjdO/cv/w8qTXPHADRZBoG9imP3tA4lfAd/7Q7WXXzZ4YNvsnf2e1h3IlsH62u/5FlbKhK2wlDJphBFxTp23mBUzyqDDMJRSVAqzAN5anSYE+VyPh+Pt9fXr169ffvbZJ9fX19kaIYioiXD6i5TSrSatrV2f9e08CzIIUZ+vCrGqliWb4M0Z8ztCKb7UmdwOaLYRSQKKUy0ZCKs1Wpu9WaRGEQRmJyJhUQ12gMtu1uN0Om+BFT5NpzjAm7tZzS8t5YHuoDULjTklkiBJe/E02Dn9zBIEYgoPMBEy3pqWPhBv9nKb3/t6tXAsPz/kJv+uK3Mpu9+AEQPUn9wJfKbj7RMJiu7QwbrjshvKuCt70ZGAOjcwG9PsLefWPJTdk8vh4qJc7FLIx0y2GZkJ/Y576mts/L6dhavbGhGLSHgvQJfsO9MiAMzqbrdj5tevym73w5/95ff+8mf/aZF2PFxf39785//Vf/N3/+Hv//7v//7Fi494N7y6my+H8uziQ7u+AAl5hA0uhUMoBoFwVHYCVMEENvCAIPDdcj0sVeoiH+oXDHNedWAiAmdOevaMmSvI4QLidYiadEYskrb8dtJiCN0IqaN0aw5h99DoD+Z+7SV9hrLjOsXuEUeP/+yXaLZzafQiaQUU3UUn+xZPf/usr5nyE61LAHMQQ6LfmYwgyecBJZ140y/J4gADVRVVd/doST3drlfroMSdwteIGmqt+WJdk28boA6ZWuLtZ1eyWzYkPd4mV5bWDCk1VErxnXu2BOSxigkjKJziQdORvnHcu2nexQjwSICMOYIJJaBusMZOA2jHdAyMgqPhoNgNPMKcQgRMTkSdbS4ytDYXHqKxO0JUMRCcaN5+8FXaHaAUlpu1zMPsws/uTNMhUFUVjuWeoi6oO30R6yWXIwlDcAp3z4eAkftdHzqQ0ypspQ2Pxt2oN/DMPEjpi/lm+V1/WtFVDjiBAQoIPRBSHOuWx7Ss21gy2LHOCoVommwaplb3zHAKwVB0R9A5fBifgOI416tLKUN5bPkej8fjjerl7J7zTa2zpHLSQx0ePfwsm6SCU8lFnCNJhDttEf2MQXN/9erTeZ4Ph8PxeEyBk4hcXA6ZcOrukfG9fVmmM2InneXmbQ0bY9PyrRm1Z+SC9Gd7g5bw+9dM92CHb7qK+spReF+pYfj6X/R3/ub0r9tuB9aTtxe9/MZezN+0KVsx4SSVLU1CqPKg4qqLHZwkyiciBIrAVKfj8c7Qpulwe7h99erFq9cvPvvsk1otx6J5satqrZMqm+maLpBdn9e6mmqcir7FoyJdErinC79XAAO+JFl3cwLJ6b7Uk4iYgpGqG1htba6xidNGR/kEAmWm8KHshuHIRVf1TrrarEYs6z1oScNKU0Dwpj6Q7QhpbdsyArBXtG8gk4TuQNBDvxcu6lLaxps34P37sXvskuMBIgDeJwqyC4M7zc/PB+ipunNYr2jLIDpwKVK0CFNAKJx8ckOrmZUt465cXMowyjAOoiInH9Su1XlIwXsvvPHbMSP9upYyzW7BQ4RJEE4J8anqEmgSrbkqzGz35Hm0Gox5ktpMhw8+2H/wr//r7//rf/Pf7i531u5+/at/vx9vNS5fvH79TJ9DxMVMC0gcQigemC2aA8QWAlqJwcu9EI7kD8MjJPs9zrw0YiEhgUphq2l50vO7gx2KECBjtWOTe566A2UptEBhAc5FBrT4XHZY79Ty4Y0RZFpB3oP51utwcxP10UO6UBJxOPXYiNj2EspsRJGqLHBPaQNJjxRPB6AAkeTkgSFAd0XjBV0spez2+2qtWTMzuK/B4suN3CFNRhAxcU9Ipc4JOvkqL+SIWFR/2w8fm+R2rMzzjDSM2tmNmSUuwrAD8RmHkDhAnjJCFlBE/9Lf3uCdmLGbN0NyV3TcXwKh4y6/zAAJUyGMiBKh4QoaCTvC/vJKvvvBh1bboFKEyJVBt9evZwigZiY8io6lDBFR47gQuTOzT1SJmY/1hjjOrVCBOIVIYeV+U5fJrIalp4tQh0T5li/HPBgeC4VBFpSv52EEzJ3du3VZYnOl9Ix1d08ycBJkyHwcx7HaOI7L+Q5hFnQfKUMwaykl0eil9yMiMmx3olNxttybAjT3FKKDCMKizPudjiMxa2vH+dDCJvZjrdFG+/Of/PTHP/7xhx88+/nP/+pP/+w/eWz5Ho/H4y393mnPWPf28wIivpwVXu/CVq/58GW1Cpumw+FwOBzu7u7qdGitBVuiDUooJcOUfE3E3toFm9kw7LbvcE0EXomd94+lLeiDrLfURls7+3ud4R8zuPeVX+4PomZ8T3jqHdX2duPfQHx9DLjt97CwjLaD2twTU6u2hn0rSynFB40IYvDyDxFFeASazfM8V5tvb29evPri8y8+fvny5fX1deoAl40WqmVNxMY28KC5L01m3xTR2x6cOJO8OLsQxwMn6vdRY549A59d2kvyu9Pm1kgyateBeIBBELAFsTAxyK1KUdFSylhKgTA1UlWSNKintSfPbi+H9Na1GV3GR/c3eNqK9N78aHR+4A131uUpkrglD1Z1Z7I9ehekvOhVuuPueagw9RprWSW9B9ItrIEFMgIAKkFKrCKiLOSzARI4TrPVBiIuqvtxvLjkYeRh7JY2YeRv7Vr/IMfX+wbcPfkfJ8d5h4iIcmY+J3bBzGa1+nWzycGsqBXM2szHi6dTrS9eH4bCP/6z/4zt+kImRju8etFrU+H06jASgx0pGnmQ1DSYCWlYZE5n/cUSy913RInInL0sjueg1X5QIgJRPJRJELrMa7oErtuV9Lsu+z2KxKvJV6CPujGOrxTrs9N+PlHo6BlsyX3lhbiYGQnZ7C2BATBAI4L51DUs1GhPrSo84EEeIf0j96YgkyMiiaBgFiEScmftQDcLq66EcEQAFsEbYgVnSg0QqtpTSt0XlSHxQthZ4al1hLeFr4lAjJyGJdU8z20+c0R4JAWhRARjzqLDELLsAr1YyHHTMnCL80JoUy/YujJTUGYOkgfkyMo8GDuD5tnD3JnREIkBurt7A5lKjAPX6WYcxNmsHcLD2jwI73bhZkTSmhM34iHBN1WlvL63aRYJ8udH5ggYcXCAqc8r3XndVpIpvWTIL5iYdIAai8wz7RKENNjOfeOcSDvbP/LVPXeL/CZ7Uk5Xd3sPHYlIM4UV0xMwKM5+s0CFWPBzOutfcW8WTxmgwXnVy+qJlu9ERFqb5jlaa24gyiVD56mSsJSdAdUaq1Diqo/H4/F4vGW09VCDRw/Devf+iN9sIiN6eRUIs/TP/Oijj8yq1Zq+9kivQiIzB9DWoo0o3eBVdUFrLNU1ypI5CgCYWESWgOZVP/AW8ttDGh76+kqc3/ngbwHre/Mtva25/YM0hO/T772tBH8IgdkwdtzwFvXm6Ye+Q/O2SVBVpggYC4ZhCOSI1Pso1GEW7n483t3d3b2+ef35F59+9sXHL19+cXt7Wz2IqNnslobpyKyqjEHLPbguB/eelJLJth7rO2SchvfBBIuthOxtHeD7m0w+dOfKmyOPNcU7o9jNutOFJjWJhMQBcTRWERFW0WEUkeCWxYej/xMIiz61CVDql7KfKdwdSu51cadMvzdIYpnktlHz6WYUZA92RA+fuoe1fLwsHbZdHNaubwsaR4RT0NINRh9P82Kjn9BcJ9QFEYuyFNaBizJA5tYmm+7a8dDqxMyZycpgAAAgAElEQVRUtOz2Zb/HUKQM9wWKRCBKi5D4Svf7H+cYqFZTpZXqnN94ay1t5bedoUip9loGrs32ZWdGFmiB+XDcX15pEJhnc25PyJ60ucq+BHNtkxNHmHlVYguzoTSqQWLlEOCIaGpnuBmtLRitHWAsbVU4bVRz1Jzd2AJunD7B7kEcsSwiSVzMVBJCWDQJAsjSvBZhS2IoVnVc10/SydQlKKMEl2/HCLz4HPpmE763PiR62X2MiaQ/gBxJJSCSJJiHZcqimYW3vEkjwiyYsO6QnRRIrKyN7npjZFZrJVbmvAN4xdvX7zSjR6ij1N20CeequZXNu8R78PZeW60+mcTdzdoiA07h9CkTAu4ejVlIeqvJvV3JdHXKjPUVho0A8XrSkkCbiSoh2bUs+o98Nm9Ro81zI/PjobWAkQS38EpciWeiRnQnBfuL9vRZ7PTZz//6xwibjrcS8931S2W5ubkTtoC2Ngc4MBvW+3273FluPSJi7uM4DujddTOLxc5ARIqOGTMIc+JY0kpP7FZmuAWAbB0jrPMmEdsxH3mAGqC+bH+5G2CJCRGRLptxR9dX60qcaWZeWzCBpDsHYfslkplZph+mefuJyRn3GK2dgJoIK4G5r8R5M7r7OI5FrZTCA1GEuNSZrB6Ok091nqZpqjsIe9hjy/d4PB5vheUebv/iPua3Gb+fhujrL88swz2s1uN0ePnixcsXX8zzPJaSy3qfjHdlLtLB4lSj+/1U0M1+ZqwlV7Tu5rzQYN5EBs6JnVjlf3+oWudtBdk3gdR9Zdblt3A2vux72zZvJ5RvSVnkM7eFtJk90TiXWr1b5yUPM2ABQ1h49+2MiDKou7c2u8O9mRGRp7He3eH2088+/ejjf/7Nb/7pxasvWptBocOYrBgAu5FEyqJd8ZWqlHadtdZCvLIW05ZtdenI1L5tFN7amfzOEEK8nzzyPsx1X8ESTmc2S70C7P5ofQKc5VJPPQcFMWSb4ETMbO7mMHfJZ3Pq5zy2LQxt3T7vgXtrHtSb7ej2te7hgffWig2L9Q3tMaWO0YPWNu/M5PVh25LgBcSI03oYb++7Yn2Mqw6JhYoIR7ibz1M7HmyezIyVqSjGkcbCZXiz5aOHQsToG+j6vmVT3/1+n8OFbXD2MAyHw2H9ZvMBwzAQ+263v72+BVG1AGO3u6g3t6u9UDPsyhNvFNSO7MxcuQhRZhU0QcAgHlKJCOPBEeGUfy2LSm0xk1jMPJyQjhUeDskBECE82DyEyYLdYE5uDIbFEjrnMA5zhFMzbxaBlp75TnBDlr9mYYE+7aGl0+uBKhusr3cdtOTK2plz5v2rkJY16YTedJEheYTljUsdCYyUXphZa7MzZSA7EO4eZ24fXYO4BruBUGud51mEIgSwbER7+4S+svV7NpCqMwKnJH9zYXvEIr2LHiAQMPdYMg19JegA7t6YB5Huj9WRIBGicIK3xPTI+0dYcP9wYEGxFvr3aWC9SDeTp82LWI76x+nXmDUOj/mutgqzaAHS0d2JjdR0qDDigjJif1mfPYvvP/3uz//6p6X48e4a9fDJx6ykL77Q3cC1ca1TszwRPanSvOcMeSRxyVubVYlcVEYRSv7IYTrOs3dlo0gpRVNB2tLHpfmmfFonm/08egSISEFOJLsd9Q006GSFkBeNpw3PiXy7jiC7D59ThIe58H2+BhOkhyxikZVSvurZStyVRPeE0L2flOwq05CWs9vDYoJtFAagiCiLUhGEiLQ2z/N8c3dbRjGrjnhs+R6Px+N0NI+TlnkDzmXTBUAW0wB3zI4iWLz4kPk4nZBi5mbMgCoAq/M8z59//iKpm95qQu9FKMIofGEY9PCXQJ9C3du6mFZAZosd0skmuIM3cea8TLiXxB04IwQuQuRgpt+Ny204Y+e0z3dRQ98GN32rkO036OP31TvP9+lh3vaHC+SyDAzCcrt0dGPJnARu1Xy+VISrratHgwE0eLMmdTHn1HEsFPk83trcx94R7pjn+fXr11988cXHH3/8ySefTPXIEq21MZBm2dtZNRFN0wRAdchyVqQw1wAsTnYyZzV9AEsDszZdbybyPZjH2CMfMu9u8+cPmkyuL0revSQSmbTghFrKbrSbW2Ld7S/NMTfTYQwnJhWh2lpGlbVmIWq1gQmsAZRhV8yPx+PuoiRQYA53gEnK4O6ttiSU4RQkvZp9Wk5/1uSMZGhHWMTq2AkRMZ83dp1YBYTM6j7nk69Rh0v5EACsXxY9RsYRRPcZ7KKc39dJHOjdWzw5wO5Zm4pHyyVFmInEvCaoq1mdieZ1aGYkPI5jQMZx3O/3yuDagsKtWW2ttdra5f4qdrthvwMrWESEHG2uIFdVt5Z6mFjWavBJBQqPt9315+3ilx4PLX/+JdaEdzjiPLz7tIaFZLg+cp7ntanIdT4lfwydDlPhsdYYhn1EHI+TFgmbWQCYaDSbPQpUZ9ojAFaDUzhksDCIMyASAH7w4yc5iMmglOsX18uokdaOXYh9lYgx5cUqInAlgjlEGCSWnrTEvnwWwFW1zrWUsat0U5vKXN2GsgsYWReKEeBMOMsIiTWLfN3HvK1qNM5cxJws4Z6ojzzCRTjCUv2ONIOJxKlMhCKMOShClNnNnTg8uuUJgsMdlsaeTGaG6PJmB1Q1jRlVtdXJvcUK4y/fV1ITsTj1m1mEJay4TkyWGIaT+38Pf0vZISIX+WVE5AQZBoX13FSiGMchpcHNomctJBae4Fyge/kn+hfIznDr6oZFe0KEpHpiNQjZrh+bC5vh5NFaTgN7bcTMNAyL/TIzYz5iUB4GbfV4ealtPiia4TiwR8xM1ubp4uL5PE2sIzOn70zuFHkOVy+6iKi1paHJ4qp6on3muRURd2o2C4uIeLR5nvNv0w9JRBCECMpOOo1cOfeLoIyyW5gOEWFha921Jo6s21PisRHBpPmvnauSN46Hk4Nw6gPzwlils74GFi8axAwG6WVZ7rmWrzVoqfWYgB8LB3GdbRjH1qbLXbnYj3evvygXO4CYYNOhPKfaptbq/mJMj9DHlu/xeDxOh3ByAHIhyKHR0jdJlpLrcB1lQ/QnCnDKBhxh4GD48fr6s88+e/nyZS404+XT1pq1LFmwuFxnhLFnmYtzO4S+zxGwAWq2Dsvrz+ewz72a5g0pH53Nv7cP641jYCs6x9uTef6ojq/QSf6eEN/X6Aj6Pi4R7woqgBF6ybvBj5YOKrAtGk4oX7Tc1+fjlFe1mboXopGZ4LbGKrTFcjot5hZ3Ac+mwtwebL3W7qs1z7yGU//FSL+Q9am6ioa+Vai5F0D39HxL7TKO4/MPvlOGXYt48uTJ/vJJkDjCwsMyrj3xCAriIIGWcXfx5PkH353m/TSxilEbx3Hc71UVBpFiZuHwnTsxgplVyzAMw7Dfj7tdTqmHobtUiqSL5xm3sxPuAKQjaOHVFzRbxPT3H8dRRCLIWlgLUqaMFCNhZpHi3pgZHmf9M3cbiXmes9tMz1XmMqjc3t6uYRJZ6xARhRBxm6fqnp6BpZQsfY7HuwQvw727kYoMuz0za2ElzMcaXomitrnW6qDb1n74gx8ciJ88fTY8feoRiY0kT621Ns9zrVXlq2N3vz+l/GtnE3xZTS+HAhyB9BxBBMgpPMg5GwlCcA9bQIxYCGwezvD8uVrjpJbkLEILk4XGB3/+gbvX2eZW53luzWutTAL2ZbqUfrOWJiWpvJ1mvztOrTJIDOTWqjVDFY1qrXm4wYNrwkFmAKwFU2u9xu464c7hpDMKA62z184+tK2+NUdMixqWiXoae3THINvavWzuoyBOpWucGqQU66G7KYIkX8vMW3hrLdhzAcwgvmGQcRx3u10Turi4uLi4UFUzWm/SdfKyDmqJJNwW2UVSLm1dxnFurAXvIv61h5zbYRkSoLXmZtLEW0vUy6xGRN7aToiwIGaVPslTJmFfrGpWfBInB+/OeliZBYKVcboMhIjSzeu733nKNIzDRZ0RxFONkKITKi5V9oRdhLDdmrnPe5t2tItoVgi6H3dPyvefPxWUTz75Yl8+q8ZMv2nNpZBIYabhwol1v9/vdjsnTgoJM7fZmYkpcv7u7s0tSnBPw+sWBgETkLtN01jblOVWTjBFBF7cPXNWl7aZ0psoPZnPdHqyW2/NteVT4rVAMrPk2AO4uLiItG8Zx7RvIWJCRDM8eF/TOaC3WQSYVpCQuiPyavS6MHqEqIiOu/LDH37wr/7L/6Lw/OTq0o71809fKvwLaUPhebp99eKLzz779Pl3/uKx5Xs8Ho/NnDVnY4x1Lu4ABTJFnSkkY9Dh8BASdw9vgoAwwvxwM0/Hjz/++HB7fXNzY2ZZve0Ku/vt3TURCUiY4e5p+EtdHrHJRcgZ4XboDuDU+L1ZGby78dgODpdmoKN82d+tG+cq13mfkIZtx/hH2wT+/l3W1/iE74nvvbtq3JLclof1KoGWtKyzv/H7fq1YSCnLBNEpYDmAINqkAEMIZjWL7GmaFufYEkGllMvLy+fPPmxt/vwFDodbkh7BnPPOxRS7uwuslkJb87r19621dPJwpS3w1a0kEYGHVabvOOEPxse9X63fhbMQHXUcdlfPPvwQJLvd7vLqirioDsxKIuRImD8Ywh7gPbER/6nK/smTuVYwzWGllN0wJixmZrCkLYVTemAIq6gULSNJl/qoDqWU7OK2yq40kVtrVtdGHIELohChQWUYyziWi4uLiNjtdt/5zvf2+30+FREFJChERMsYEeTljWj1k7CzEbKwm6Ypodppqkm+zXooB8+llIg4TLPqoMqqGua1TfmATBSIoGYGcpFhLMN+N1xcXMx1mq3tB6kT7o63zQ1avMqf/tmf3R6ni+9+l1WOx+PtYfrg6rmqqvT0yN1up2G1TW/Jnf8S9+m3Fun5btB+GfMR6N7DfEmBvffHC23s3tiHnLrliQEcMCcGufSk7wAYbiBCEKfCLk4uFgJJCe5cJwBgKmUsJctWur2522LmIAoQiIOpmmuQsDCpebZGsxTtXh8CIhJWkiEvbBEhlMjoPxYKWPiba+DW6nOdQqZGlDmNQ5ceJRgIlh5Xuf6SiDsn82wOteBXsgr8zqLqlhPMATaEMzeAmUjSaIlEpBSFSDC1NkdYKsRKKaWoWzc7CTiT0JIY0Zpls5Rokns92TBG3eYogfy0zmff51hRShFxQwrzVDUSi4xYVXzurX9RnLhiQ+Sch3uP1NqgWYzQuUL4Xoh9DptWx7hwDxBEhEOHYYDfkjQVgrJ5RjAqgYruEYO34lEYl4pbxhNqV8oeBhHVgQvNg47WSDAqj83YGldDIIjcjfY9sSadc2BWIyibNCL28G1+jy8z+qTwZmRGWuGsnmTdfSZsjaBffq9dU4MQZrCuIYorqx8bj1Tu91IsL6o5msjkDAKDoltNb1MjH5rbbvifQDzAjV9aPrYU51ujnqJM4YA5IfNyQ4V3o3i1qHdEPqiR3xHTfLhT2hGHiETgseV7PB6PTb1DvcPKlbdndXIU5b77xozmIAKF1wOzgOx4c/vFZ5++fvVFnQ7w8GjRjN3BIDSraISIYBkl3VWAcEcQGFtIbb35sxxfFp1lvYi3t15rh7Z5qncUQwvBYBHnb5Yk3PO8fvczfIu11NfSm71/d/p1dYO/Ewb8ndP9B7vBs5Yv0kfu1M9vGJJvALzrM2xygNy9y/HdAdQ2g8LDlLi1+Xg8Hg630zRlFyFSmPny4opJyjBcXu2l6Cef/La1eXmLq7pMlktR1pj11Xgwzb6z/kjgqPFZuFyXIH7DMO9SH0DoHMqGXF6OJCOpahlZhxzfiAjrQKJgkkIkHg6SII9CTKIyjuPl5dMPv1OtOWGa5zV+MF13sz5g5uVECZiYBMyBzpxMGG2j7pM3b8ycLpdShkEvL/fzPLV5nqZpno9JK2Dm58+fP336fBz3pYwmTInClXG/j/wKiCianbmDLF2fYLdeMMMwjOMoxMfj3RJ53MugjAu/evrseDy2Ng9ayr6YjzanJs1LKcHdxqboOAwDu83T4cmzJ8Fx+8UXoPjO9757wzTPx5/95Me3Vp9//3vj06dHD7N2MYyJGfbKF4iIY52LMN4goudJ/rKrFr75a+y9nz2znU/TmqXxu0+7zdYuQKBM4wjAOWUBXfbGFglaQWLVX3l3fQiAoFwo/E2nn2HYLfrVjsCb2TiOK1080d3uAopo8yRSVJVUp3brEWUcpjarM3vVhrk5PCxgIe7ZdboHN7e0HMGiBU1VRfScuF6Zp/3mUrIHE6fAqTdWiXYSuRvgcE8Xja20flmFbBupF2ERnMANRb++hPr58aBw8pDmLiHNjcINMfCaX47WWpsnby3hOKZgYJ4n0X7qwEuaXEfeutbXm+VetJC0y3YFXowiQZCglrO2CFk+cA8G4NzBc3y39Dyl+CLA9qXlo5RLixTuLt8ho4qIg5kruyxBc6eujxe5IG8in9ZMOQKBfL6LYWAUldAkRIUMFmE8dFI9ulpbMkim+XyYoQH18HnY7aLRdFfrMQjKoYWljJdctLlRm1dRXwtL6LW1Fm5EcKtpxbluK+vtOU0tWziKcE+2uCUNeHHTAUXy0hdxw6JOdDRmbLXu7l6tdc35yXAVRFgmCclPSWg0VdGnP06U7yxw5DRWpHcNrahXhkJssBx+ehjgAg2Qe3iQMA+iTG0/lD/5/ncJ+6cXYyG8fHr96T//6vnVM/cGeJvmNs2PLd/j8Xjc23Ed3bh47YVyz7BwgxulELo1a/N//A9/9+LFi1cvPndvV5eXTy4uhJF6YlUtWgJoEeYmRVW1OnEGO8PdLUO9TvOkU615olmcRn3nVUsvxZaRJc7bBsIZ+PaeLKZ7saHrbzbIzLt6p60rzLdaJH3V7uubyN/7Us0e3s9k8m1p4+vByzW0qB16KwXqBtBrwbFeDNtrgwK+VHe1Vg/jmXtmQ2Cej4fD4Xi8y3ww1YFIhFXHYRz3w24chuE4Tbe3t9fXr0C65mLlSByBiJ5GhVW5njK/SEEFb/dXM9u4BX6Vy+DNk/lecB+dxGzpXR5MwzhCR9FRh10Zd6UUSqIlSyCN7hgEEoYHMxUSkkbuutvvr7wm2VVLjtOXd7k6H6w3OIOp1/HKm1uPzxS5p46FN6TZGjG479IZNcxam3MJypTnYRh2u91JbSvCRAPAzMPQ/YHXc745k+npftcTO7TXqfDY7S7m+Xg8Hm9vb5NAdXV1JSJBPAzDbhiHQQEc7+qx1taaaqrxxIlgPtcjHaPwkydPnpjVWuvVs6v6Gq9fvSDmH/zox0Z4evlcLi5roLV2/frmL/7iZ2XcR0SzOcKHYdjv99PhJvvVB/Wc7+73HjTB+iZg/C8H8W1/ppNDxgbu4y2+151U88KJxe0vHEHwIJQgBBhBThA0LL75faJIfpr0xeZLBwCk+Lbru0RZUAbysJN/ifWbZqBBeZyHIwsf69QszN3M7qYDKwVlIAl39oiTB6d7LXXVUo8qWWeuSbFcezwm7uVxdMJxrli9vj6F6zmC3RtRhp/ZIgxcxXv5kfnedZ4kPTOjMGNaktlQjZoBhGYw52pJv4GISKE05m2INlezGpnBrYvzMHGzeUHCzb2HbW49eDdHbtkZaWcEB50ubGYGZEFul5OkvaHMcAICMua0taaiLIgwZq51auHuKKWM4zgMQymFKVRLqys3W5iVkX6/4HOUabvyZF3RSYYLO0P9Qn0nuCRhHsZgClEXry6iBp4QQTSBmsctcMc01mm243zEXDBf6EgB5cKsZhSewRdShqGQz69fwMOsNpubc3ANR2vN6syMeZqoJyIikCHsfeObpqQYRJjl4CIi1Xe5S7Z+P8FXumy2ggzURRvZ9yNv7s46ApDOijr5tfTvKDHs/l0yQZg9T+/yGOK0M6ZToSUgThgTD0H46w2xGBJJT8GhBcHGqtERKWORD54//dlP/3w3zN/74FIQn370yae//cfXwwe/+e1Hx8M0H6c2NwY/tnyPx+NxOmRNz1ooFWkcTREycJsO//B3v/j1r3754sWLOh8VbbfbXV7tLy8vhoELTQTSQjyMd9N8c3PwIBkGLaNbzK2SRMA5OrliJbCdQ3x0L2xt3eWXCV/gAde990L5Nu4tm1y+jbYrt8ZcTtbe4CtURYH4Y/tmv0L83bfQ7L0DF33HA+4Dd8vUYE1T6NfVFvLbMCq3TbsQBzmW3LlpPs7znDLxcRhUdZoO0zSlMqSUktXDfnchwxgRZRwAfHhznYLVarGEiTPSTZplG3WQA+8cWpOqZKZIulxukkV6DNHXdxG9e+ohoGUKe0a5kTKQFB33ZdxpGURKcOYrSdYMwemw3W3ewUpSxD0IQWjuFh4L1Jn1BtHQg5jGbO1k2eMJAMt9zs8CyD88DDYZssnvi5W3iDGB0xQNMvNQMtdOnBVhzAzVQgSUfEtqvrxWfq4F2SO+vr6epmklcx4Od+5+OEzH4zHZnmZ2OBzcfbe7uL6+PhwOEWa1vnz5xYsXL+7u7pjTlkYuLp88efb04uLi6upK6u7u7ubywydlP9zcHQr5k2fPXh+rh+0uLoYnT5tqcz9M08//6q+PdxOKIz0L3ZNXNo6j1eneOXmfFu7rWge+crOH97PhfZ/NqjsqIu3kg4KTQLjJGiGnTAcxnLY2X/u7LlWibDJPT11kjI5In6wOPTqbd/sOmdkBkFiESvnLv/4rhA67Xzx7/vz27lUSlZM/aGAH3NIShrblb4dwv0QDTm/ua6m4W3vjlQuKzSa30hCy31sWSLgB7kaR5pUIMufmgFNzbh7sTEoUQczpjcnM6W5Va2Wr4W3Z+ow4vHn099OXZSDjWGTDbO/9QOJFp0UiMj/wZNZPxGfhhAEmBgulg1GykiARzT26NjEoMv4zgogdCCcPYlqHfcKkTjjP9XwLSE5BSF9fIopcmylQVIWYPIhCCVBq7B6HQCCOHhPBQRMTpLQyhCqpBMIlgsy8zogh7UjDWt/EYvboCzL6F9pJTxtf4pQ1LjJUUSY3o63LC3MKHZYEeebFI2fdC/pvulvSxhF9ET70sYiI8IKTu7s1x/KHacHQV2BDygV7GbVsst1Xa+WFMscaBdlvn2V0/2A1FUGBIBeioDcmVnHSi4a3w921XVFRGdSeXupMox3nsEYBIUU85vI9Ho/H+R2Wt3xfgDvvgv7vv/2/fvubX//Df/z/lOLJ1WURUo4dG9ndfDtLPdJ+L7vdMAzE5XC4JfA4FlBx5iCJvoBhS29byVFv9ntY1QZvvrWHzdDlQZRv+c2JaLCQWJa5LnVm+KqJ32gk+ihsRWYCZxHPf/Tf5FeM4Pt98iHep/J7HwTvPVu+k1Pr6ZeLbtMcfBZq5JvOsGOA57LA1trxeLy5uTkej14rM5Uy1loB3+12T55cljLudrvduH/69Hl2MiQ8z/PTp8+ePfvg1atXFhPzUp3Eaai9qr9yFpu3ADMLS49nKKKiq2HlveHFVwD33udvt8Urgx5EvImZVVg0WAxBziCqXi08R/6ZZsZwipB0fUCKZYmEJYhkWAm3naa5WDOsL5UtHxEF2oq3bC9goj7ruS9p3JYs5EmgTQEes7o7gYdhIEBVK1FAEI2IiCWyFwCT8LZf4kgXBAjH559//o//+I/Pnj3b7/dXV1dmpqrX19e//vWv/vmf/3m/36vqj370o1LK9773g1/96le//OUvrU7jOJrVly9f3ry+rm1qZtM0iZT91WVidN/Zf/e7P/wTuRpf3d68vn5VX1+X6k/G8ad//pMf/PiHH5YyPL384uXLH/3ox+7e5uPN8aiqRGFWPYzdx3E8tPneDd55bvEHWGq+3vHQ+71o6Xdz4nUdFeRzmKY52RbAC/T0kbyULAwdJITzOiYCWevIWeBNQ93TokHkgGqRiNaOBB/LcHN9/OST337029/sLoo0tqhc+Vhnn+x4mAeZDofD8XhkEoDzJqgLsdNBEd7NW7roYQ1pWAMhe/TDYn8YJ1sXpPGIo1/D/qa32Wnjy5dcw9KC8glcOJKAAA1oN2cCu1tYm+uRiOXAx+OdER+mo88z29xqZUKdjnWeOZbwvUUoEhHMkqLWvvxGrBvrcsuvjdequA6iyOj6dMfNVsSmqa9vltu9t9a8NlEyC7Ma4WmtlfmZtda5tnmeW2ukebPLVgbwZqUR9wThgDCFE+flwgwSVd3vHZhYbgKshTBoREQcmrn57D4zKcBErjIO5YK5DqMUHkcpguFyvwtX+OzeWIZhlBCVQiQGjouLfYD2+/1+v1eHDnsisuaJ8uXIYhiGCGIRDm/N08w2EUgRMU2w2iIyuyLNxqqZMca1wtnMy6LWmVbThMX8jLgsT1sT3wPATEXKCvcx6eIfI/kSJ08yAgGaQ4Lc+9betce7IzW496YZSySHZ24JEYlqa6fWlCHpeRbWKIwZHL6/KPsi86F8+OGF6Hd++cthnuf5eLy+vp6O9bHlezz+GMrzrzy9f2vXRn2KGWBKPDyiSz/MmixC7/+fvTdrkiS7zgPPcq+7x5JZVV29gKQoYCRKBG0oMy6S0Uw2y4t+xMzLzPw+Pc7yODNmQ2lkYzSSEIdEN4AG0N1Ad3VVdeUaEe5+7z3n6OFc9/CMzCp0AyBMlJVbW1tVVmZkhC/3nnO+bfqZSsoeby+ub25evnx5eXV5dXl1dXn56tVXu9ubro2BcN1y2wTMAxnHQKjGTJG5aZrYRGZ2TTYQi2gRMQDggEzESERWuaKVamKTE93JmajvfHZYOab/0WtPl03l4+l5nZ2FRVSkZN8KsCa9TBm7VUNFIUYCIxTUqjo0ImMCYDdCIyAznTztPWVmJuFATROtMKH5UmqLILiHrvovmcv3SxulfNOX/ZrR3l+Pu3XCv4XZmPkONXehHV/+Qe+jfC4mMLffrp29KzvrzV8V/55spKaK6DpSNQRVFVXRIqpe/w3jeLO7vb262e9vRYoImNmqa99551ZEJD0AACAASURBVGkTG9UZX/byDCbFjROPEJAA0G93MShqARGJ5zvEax302g2YOHKMHCKHwKGyXLy90Qo9YRXBG6oVJrLJ6cFF7TMkNcVnTQ2uaS21JtAeaj88J19OxVg9s26SMb05zVLg5vIlxpZ31xRaoKiOVgAFF3vgIiQdAKzacNdqCREQFQwhzGA6LxLljj9YRTs0zc8nbALn8AGcF7UZGqnduy11LDo9o2jqpCUMoaZUixiCqoiamhZVqUboIhxYVbFG/LqxhCLi1asXL7949tWXX37y8cd938emcdnX7e72+vr64uKVs8U++uij29tbERiGIaXkMySRAqYAOKZhihaI8NUFAIQY1tDQ30aMXEBVtQ1hFZpI9NMvPn/3vffP33m8ffTo/NGjH33/wzKMqBDacHZ+fn5+1rQNMgXCzapVA50q01r3gBHWlXNaM49g8dIYZdFO29fekX5BX7fEzyemxmsWN7Wl/epycHEE4o6vWtFvZlJTAwmBU0oNneWyZ86ECUGQoRQEbNEiACooWCLMDSQ1nb2lJ3QLFA3U88gR2EpWNMhZXNIgpdSFSd1CUxFRoQYG+CTUAAhBQCUdpAgRmoVPPvv8+ZevvvzqVbfeqBWEBgQJAmgEA5FcdBBjMTIgT2bPilVs6JmXNn9+m5YaMyuVbw14dLPXRYtreJdfot781+vsqZ7zdmO+aFk1+gQyRYaonriCwQgNydzl2IDAAmLEYCgillIq0uVUxBALoTWithsxEF73IHtlPiMNCO4cY+7+zQxErGqlZFXlunr43iwUJqzfM1XVUyIMqpcwAqinQQBo/WBgyJ4fKIYW2mCmojL5MBsQMyEAgwraLMMD5th2HTKIghGqIrhvaT2vrAhaMx1UDRQQlAiQCKUUQihFmQLiOuErM2RkEwTs3Cw15xGwhckGFQRUgYSCUQjDuhUpyXFLAQLC0AXggkyIyVBRiY3RgmH2tkglMzJaISQ1EclO4UREqbdMAYiz+tRMfZcAMA/L8FXBoI68SymB4jQ1MJ9+KKqZFi3ewBEyEhEQIKgCclDNYmIOmZoSRo/uAEJTFPAGD0TLbA9Tb1RPaAA/+eywJCD5OJQY1SZ4FY89N03ibzNBFABz50+qmAQCMhAjhmJWVNWUTEAkCKBIzHRGZ0M00myCJk3JbG9z+d4e/1kc3wgxsoe/fwYxpifNs3q8jjNEVBMxCMSB51GoAEB/u/v0008/+sGHn3322cWzTyriz+R2eUTUBjYpAAhFISKZkQKKGgVDNggKrMYKTEgApKBWa0JXExRHywCjYx+eM1tX4DuZ2R7GArCIIjomFN2tEe7O+vWk6qjF5NwDm3mdVyS5VH2qHAmq0xkAci4lRiEi4MDMTEJEsW18+zE3lzBWQCJv8DzAGWf2h7mrV40sVYeXbPJ5O+HjnBhn/+pj9V97v/fL9YSvf6mTYfOs2DwiqHeLyxM+0qnz6tRJywz6TREbU92pAgAu8AcpplMjZAAABUwVsoiIplRS1iwiagrmkQNVgoYsauNY+sMw9MOqG/v+QEQCNqRxGPvdfr87HMZcEIk4uiMfUPCE9RAiIhqgmYoIA6KBlJyzEBNrMBVVcidxAhARmDL92MjM/cw1REcAUMFlazLbSLjNEjESoKiUUsTKbHni81FFI5g5z1O0tFv9idWm1Gk6bjyQk+pQ+l0uNormAkVRDRUwMi05adPQl/AuR8ovVmjapTL2RF67/AoATMMXuP9Sr3uRpY+ci1scQDUFDHHVbdp2xSEaQIAgKYmWksZhPIhkVBMtXoXUOCniUkrfj4fD4Rxhd3VFovnQ395c73a7Fy9eKFjbtjHG/W734vnzpusAIKWUi7n+804KiIkLm0MIeXfIOTsxeKAQ+hBjJGYASLa/VHXzzy9efdU1DRE9efR4s9m0IX7rW99qRotYZNwxh8352bvvPhURJPayyWMtgElVJI01FOvezoL3AN437T73n19802pwP3fUzCKHExT6SNq3JeY0iXKJpwbm+FvnjLAQaEz9V1+9eHXx/PPPP883FFt98iSK7YjlyeP3ri77jz/+Yhzxg9/+7RhDG+0PvvtfSeofPzorlTVHi6YUAWDo05AzGB2GEYwELMYm5zzFePBsgWhmQBgji2Sfa7jpxTAMlg4I1HRbMXj+/NWuT0Mq/ZgQsWQCJYmhjARFUx5L6QVYMQCyOg9cfBhjPrsCIKjUxEm7NNvY2JGx6SK35dVBr6QXV4GXOTEAOIW5z4MUoAAqgSlQCMhEQGCKaIZipqYAgqZkyiZSDM2KCKKq2TCOVpCMEWjI+cVFL5K1uXjSr4aeNJiIWpEJsfeQBh97OT+2NiQ+dgPTxRzvaLNMVI36xVLR7NiglhouZ6CiKUsOIYQ2ILIqq+ps9FLHYSkzBSLiQIgAAQMECpXDgCREkf3UIQIEIDQqSnUirAZoFGMbQsg4BLSURUWuLtIXoUQKT6khiGvbkkRDNEmjgFkgbETBTNEArJScAFLKB1Xr2rMmdNyuVAG7GNeEzOttyMKIANmKZIoNApaC/X4kCshGFLIngpo3L1hy8QSLNExJkiaqaiDq0z2yIgV9ZmFlxs5mti2AArp7mahqkUxEaIyA85IuqkSoAAoEFJAEDDgEp/iGECh4DCyhWtMGUwzMzMFNMokphoimCJXnghTEIMSAyMTF6oRwmksYIEBgBivsQ0VTM1VQFDMEJlB1lg4ZmqFwA8X6Me9ZBjTZdptmS+8/eWpdt+qaV6/GHFEUlORty/f2+C+kP1zG1zphMoQANdnVEDB4HAIUKYUDf/7ZZ9///vd//KMfvnr1KqXkxVPwYKvAqlqKuv1ACO72C4aMaIbgKPudusz7zEq5POqp4CF6od21ZjmZEN8xLfxmFEo1o7vTa68slw5Semz5gADECEHcGUyIPVqUcVHEiGSAOC+ROBla1dykE+mgzlYclfhuJm8kPv0y3Mtfe7/36/22b/SW5syMNzhz3v/K8tCpXJinHnUCouK0HzQA3whVp2+GicEMJvX2IMQmtKu2s40SsaqPpytfMaXU9/3+cIhNI54/Czak8er6yrmgItJ1ndtahtBQCE3TrNebdbdy1mhGcxdH/yCSc0FjwOSoHaiboHRtu5DU11uLiEqRiRHKQDXaIaU0DMN46M2sbWLbtm5BGVYRURnJ/ZfICI+T/qrxmSx5TWsusdeUNIlqMOc8pLw79Lv9uB9yEnXDs1kTcuJydNKk1XUp3Oni5idlyhCDu1+M9/s9ryru/0YAoBD4+J3q4kwkRAoIFLuVngNRoMDVXFE159wfDje3V3no3ae/5uZNpL405ouLi4uLi3e67uLq8oc/+lEI4ZNPPum6bt8f+r5vYrdarfb9eBhSKtUG4dAPyztwviFFxBoQkWEY/DqmlJqWRZVUkUgRclEXB8YY+77vmsbMbq6uu67brtaHw+Gdd7bXtzccAnOIXfvi+ZfvPn1yfn7uIsOmXZEIM2EIMTQi+euvn/Zgd/crTIjubAfLOdeUJ7Bs+Oe0g2pFohWYnL0bAKBpW1XwYEwi+uCDD77znX/8x3/8x1fPhy+f/2wcL8eRSkm7W/nkkxd/8Rf/P8fu+cuLp++eb7btb//O+4+3j4i2wmnmvs5VLxiuztqQhTm2w2DI/vavrq607hqgOns2uhmUIiKxh+opAJSSLAs3FELIQ/Zt1z8UEVm1+2AfLCISAs9sN1cgePyAgtXQB1ewTSduwcQ5kq+nM4wnECsu8mZPeCU1ymy2+FzEPyAikEuaTd1JVE+1gs6T8b3MEMyklILKzNEWYhBflKonzhQ/Ot8MM6HdNWAzD9+bt3lUPZ0HnpYUHxMwkUwUoSnJRt2HqTmKL+qPhGWQ72wlQkQ1DZXQ1Xyus5UKJru+w/xcEx/tTs1sGAZmNi1N18QYlWgcR6BHQLHYOWMotiUlZeTm3HoL7TnFqzxIFmwbA2oAI4ft7UHMMEbkENTIwJpu1W3W+34whpwHMuUAIQbAFgAQGrAGjMEiICOQFJ0EKQSGppCds4pH3/HJuXd6GKspUv1IREQ48+e9SqkcmhhDHcvYcWtWK6Zo4lazenLvOR96Ctvy307L25KO7OLjDUlwzD983fKC84v4zPQY40LOZ5h4zTmXUW0TonBQ4ARN25fbUfdIbYjMAVfrGBsyKW9bvrfHfxmH75Z1yQvBHznNKcWGQQowA+K4u/34448/+uijDz/8ELQ4UAAANCXeZB2zJsyI4GNOmrRt5Hl9dbUlhHtWS4Yz+XqmyFs1J5u0cEfrvNc3fm8oU75RxsB9otHskOYG19P7QZx4D5VHRJOofGoeEIsqIUpNXVMxxEmevkx0VUDQRfza3fz3OyEBHq/06+Vz/lpQu1+x7HuzP8Sd/s1Ou7v7f33w//dAvsrSPALdBuCdtgmoKahp9eScsvtwome5eQI4VLJarRCxbVfrda+qKTmVCBipGPT9eHOzU4X1OgGTme37w8Xl5dXVTc4SphiDrlu3bRuapmm6zWazbjsRySkNiEkt54wAAMFMVElEVNC41jeBqhgDymSnXQcHqG6uDZURXUrJOV+9umiaZrPZmErOOQ9j04Zu1SZJhMGRLwCQyf+wloauzgGUI3+Opn6vdgHuqVCKprEMwzD0qQgqFCB0oOMEMrrfAT7YDJxATCddnxuR32/t5gTek/9PPhBQiVtkRMQcYtMyx269UVUKTI7ZIzs4M47jbrcbD3skIDDvJfwFRWwYhsur69vb25//+OOmaQDg8vIyts3Lry4QuW1WWeUwDqWIGeQirhFyGvui40W30yCinLMlA8AYG6aAQObVq4h460vMMUSww24/DFTaru0iARLRjWrf9zfXq/V6vT0/W69XoQ/j4TaANEyMW8a6qKoqmbm08u9JafyGV37QNMtjSx66mnKyOEzWXHg61DTc7XYOsABoklxKLoeCaNvt+tvdt9ebfxoY9vu9Kf3Zvzr7H/+H0KfRUGMD47DbtB0IW4EUD3O/V5sNEFRSVcPcNF1oOqeCq1k3jv1wcJAWqvSAnMAmYkiASN4HOsCCTIhcieJiqlrEs8vFnTCzFBFRKSKSK954snk7Ou2EEdIpWw+Rw6I9vofQGtzNj13OiebVgx5ajb2nM7eJRBMRwEoT9ugCpwPS1KqpqkgBLB4JWD2okNpAxHHMg+eIhECBg1v7OtOFiB12dsrh3HpNiQz1K4p1a3Y5GKg9NCNuTRRQiaeET4C26TiQiKSUlnbHkxqwmFnLAZGN3B55ioLgI5Crdic9gJ2CWJnlCGCo9uidx2aW06Bq17v9sN+Z2d9+dIvKTdOi0tn5hgJjoP2QQ7v59Gevxgyh2WAc+nH48Icff/bznxJc/+jHz8Zx3K43XdM1gQAgRmbm7aNzZn78eIXUiJgUBWyIqGlXq9UKOYTQcGhKKTkLMgFo5KCqojmlUUpbny+c5toeW5+Hiec7lV6ozExaEXhREDlaBxlbJYcCmhpAMYAYCQA0EDG7lM/xV8nZzIRIRAhdq2k554BueS1SihoAGSOauOuriSkTKoCIkL12pSpFSI9Nu/fyU+4Fg3lGizKgWQEozGYkaRx//vzn1+3q6uXV86sXt32+vb0+7G4fv/P+umtDfOvY+fb4h9/p+ZHGsWkaJDAVd+0Fg4AAMo794T/+9ff+8i//8vPPPwfQrmmnNBZhpBACcc0Na7rVbC/BFNx+vZRCwX0aqoMn26y1c3jCtAoJ6AHExrVFhiew2P1C4U64+YLQeafOeI3KZNbzzHSXO0b8C3togECoiKhIlf1innBFsOgSRcQUyd2bEd2zcbKxIjL1sHiFQjU3aTb7Ppq8zQyVr9Ni/er93q83OR2+eVr61+n37mctAJ78k55AfNP/7xA7jyfZJsuDqY2sVmPgKkoBUyuiklRES1WFETEGBkAGBOao1Yjfo65L2ZiZu3eWUiQXERnH8eLiYrfbbTYbDKxg+8Ph8vLy8uY659w0TYxt23YuuG+6ddd12/WmibGUMvojlpODjUQUQ+sFqIiUlNE70xgbDneGFKpSTEQooJmVMh7G1Pd93/eSsscGMpGVklIyLW4rujlbM7OEEIiXSXcivuv7mbLqM7NgQSPyJJcAMyMDQmQMRIUMycgQlWwetx+fSaysULuLG+GJtdJrStjppeTBVrAqfm3hQ2gAACpCRKroxquoiKwCQJndKMLL0Bi5aYKIgQA4TTaXnDMTKpoWUcxgVEo5HA4XV9c3NzcppX1/uLi6zDnf7neEYT/0Tj4UEWIdUzn04yxIFinzOnMykhARIui6zoFN97zJueQ8mBkz1yAHCuvtRnLJKpTICx1mHnLaWKtgwzCY6eNHjzarVb+7vWkIpLTtql2lABsgFIWSxkhw35n2V2/2viad+87XPYJ1gp9mnXYxvbdH+EUPx+nh1NGsthvVSn5s27ajRmRERBLadtuUD2OfYlwTNqJcMoTQxBZyOVAgQxx7YWoTAU2JLGZKAGYEaswBRLXapYCahtA8fvzO4ZnT5KoxJCKoSmCXP9G8QHlfx4BZioghkwJMeAtOiBiaWVEDQzGEY3DCwmpnyt+zox2LzXDYDF6d7JXLk121G5NN/53u7iTZqJqWOZQ/YW1qAKKIBEoYfE+/w6TwqoDEqNJ56n4auInNbEQsIk6zP8ljmAnY6M6RiOgEPydhM6vSbJ8EYDiltix8I9mVzqo4lz2TyRwr2AnLwM8GIgMYAh/PgJkqiAjEY/LnaVGBbvHjLYoQEqD2fW9maqVhZmJu2mHMWTdaDAZChVGMosaWLLQmLcY1UEpiKRsxZIMC3NL5y0spSXeHcdVYF5nY3nvvadd2w1jW660akWHgwJGlKCGGqLFxQBKJVU1l7B07NXDPKkXypc0Dyk1EVAXVHHMWkZmcBABEgclAwKmelsmMZvdOEUFkRDEDA6k+QDDzF5Q8BhltHm3PFWP1+qsYI4HUvD51G08zNFC0KQDy7nJxbwA+56HMmLZD5WaiWFXKZOCpEVqMuSVu42pboByyHTJkCH3fI6Jo9qFGCG9bvrfHP7RjYfqxfES0aSOAgSvjEUHl4tWrly9f/uDvvvcfv/e9/tCvVqv1qhGRXBIBBkaiaGagxQtBQvSnWAXMtFBi5RBC4KAAAiYGoiAGRcHQiDgAexILAoOR0vHxtUkvZHcV+nAvIWoJ/S0f+V9MZr1D6XxdZTPtKxYh3HEyDIgeBu02vwBAHEIIVdo30ZBE87TuyPEPCoAFcUlO03tNqb6Z0DjzH34tA/hfcU7/y4F1v3SN+DqUb8nzfE3jd3rg5Ns5mRBV5agzs8AURNWKiWrJJrVeMURSREYFC0BChIYU0MMYTBQA4AxLKeM4jv3g1Lv9be/TZbcjSjnv+kPOmQI7yy5w08Ru1W3a9Wq12mw328Cc84gAVqTEQUVqLV9vRUXjusOJGsp+GHPO4ziWnKUsTgLCMAyHw+Fmv+t3e6eStm1rWlANwJioacK6W3Vd1w+3IYS2bdvYuH6MaRWYTbOBMVKdmFbF7GT/PXHJCBirzq/+U0ASEwVDwyPDbDGOqScf711xnv8K98WruGgU7yAYs5QXwMno97FBACBjMAFw9q4CoBmjqYGookhx77hSUkrMHGeEx00gzBQNY8Ol2JiGw+Hw8sWr58+fX19fi8h2vb64uNgdBlU9HA7MYb/fi6qIhRDGXMZcJtYDi6RJjqJHqzqo+VRd163X65x9JWExSEX6Ycw5I2LThLZtI9N6vdYg4zh4tKCJekl6fbvv+75t2ydPHr/z5NHjR2dPH5/nnBE0jf146MPqPFDAELIRQP61g3tfp9k7duZH0KnMT/SyvIshnHSJ05N8dwFFJaPUD/64qQkFQgAtJQQe9vv28RllK2ZmlnJSYSAGgH4YABMTSM6r1UYz8dGDHxAJ7Xiv+ntW1RDCTB89Pz/3Z9BFs/68LonW3ucTBTPMWkhDluIW+UMaETGl5HGOlW5cdRBsyItC2aZylkQEmAjpiGkraABFO1kA755hhQX/05cUuxfdcTTfr84tdRcgJJzNkjxwDoPOz5bduTpihXEBHk4J5a4KYea2bTabzXq1RhNVXg7mps9bG9oZ5bNJVD8zYypdsyY3HIPjnGFkaqogOc0ys1KKL8hYnWzsQcBTj2XInJuKRAGBp1zHSj0mU1CrsYlaPAvE720zI2gIwdCIQ59GDO8pmogx8FAigAWkhptxELUQgkkxQCYOY5aYS1LGF72qtg120ZrgasbmW7/VAtjTp49ETMSymBXjkA1VbSzSmyYsiMQ5Z4qhiktADExNDFKNmPKBCVbqpp+fSR9J7kI0USWBiGwR5k7EU2YDhhCmi+VgacLJp9Tv/IrmhaBFAECQXbGMiF3XoUGsbggBCLhGehhaJYd5zk8gMsTFpP3OekKMMNmBzjeSMs9m7pWoZQBGw1AuL3Y/+OizNmSVIRhdX+4uv7rcQyqldKuNmr26uOgPh7ct39vjP5cu7mt/85Q5e+yHFADGcWxjMLOvvvrqBz/48KPvf/j8+fNxHFcNipSz862THwiwjU3f7wGCL41O74yRmcOYCjOHJji2VR940RACERAGoIDUoPtXEQMH/88TOKsbCnggrCjOmgF6iKeBJ7P/1/R+X0ORsiAE2cKJ1Hc4r2aZEJWI1WyhiqBjuLMBhhBgshxQqa9cSjH210wAjX8WQyAzJUXEhYDQS1xe9nuTL73ev8wnw/i/12YP/p5lft+oezz1PccHNHsnuMHJH04KRbsz9PZpouAcwIjqwQCIaCgIMMX78qQ/rYl589YOEQCUY5NSgil41ytC77t0Mq00wpkg5BMEZg6haZqubduubZmZAE21jCnG6GaAMUbI4oIf16KUUg6HGxF59uxZSTKOYyllLq0QsahcXFzs9/txdAvs7PmBm+3qfLNFsKubm36/I6JV25493ngKedd167bbbDbbbbGuizEqTvRQRN/k1a3l0AB1ykxXACSeTVnc309Rj1ZsJ3DcXO4/ACncIwHCpDeGBeZQ59YPJUzMliSnmekiXHEH8XrNAImcWkYhUggcG/blC60SvXAqtdFMoUCCNI6729urq6vry4ux7yXnUsqz29u+H5umubi4QOK+74sYERfNkkvOuWQlotGyWQqGPpee78Mp6Ln6YM1CYhEpkEUkZSlF5yQYxOZwOIQQRNRMyWBM2OXMzERQiFomIjocDq9evnznbP3Be+/G0IRuE2N0MgF6A6MPrC2/LqrnG1aDJcLp9VkIBA+lBaaU5li2pQprAfIfd7fYBH/lPBYwUdGSUuCmWzUmSTQ1DTAXMAyRTBUIx2HoVmymVkqMq11/YJYKZU8utk7wllyYghQppaxWK0T223K7PR+GwQy9S6/kQ6ieSWaUszADEeScS8ox2jAMoVn1fT+OYwjBCQIpEmiJAXMWkzKmklKZA29FzB8vP2fEVO9ztGq7WET5TmP8UMtX8ySPTeyMlS/ItL7MLQycPM0MQWu4toKFekV4Jjqa4cnCK6buY+xonYpr3WHVdhTo6dOn5+eP3KJj6hZ01ri6PE/EMR+/LWHhM2mLugYRWRVEzNmzROQ9QGW5KxDV3nspoJ0IDDp/HRELKHtny0RozIwQluuJv8kpl8+vgIKogaEaBqLJoc0nfWAW22Y4yO1+EMGcSsBAQ1LLHGxztkHiYShSaJJB2n7fqyWT9e3hlgxMbtGKyYgmv/d73266MyL4x9/ZEiOJsAIACN6qmGrpUw8AgMwcSyls4usnT5E/IlmyLqUoABDw2CxpTcPSGXEl9Haf0ACNCIEACdk5nBNZaeqcCT2fxtexEAIBDsOgqsLuIqbOLgGAruuwQIwxxKYJQYHIIBC6jQ2Dj7pxCrYnANWHBvxVqjjRVedS2cAYwFAnoBzRGK17+Xz35//PX6Xx6nB7wxiswO1NnyO8++450aNhGF+8uNj3/duW7+3xD4/MecflEmsvcXXx6tNPP/3kk5/sb3c+odxut4+fnA+3t+vVJpdkZuv12geQT5489arRKxL3NiilnJ1vT2TWE6VKmZkCh9AgR1c9AxkgIwVARmoAqcbdoBqKe7zYFK6geMT67mv2fuWihF4PBrpvPprJXJQQhdMKEqmCFke1uo8GwZdLwirPqD9FAApoLgSHyXne2Uz4Cw3Nf11t1d/TD/4aBX7flMj6uhSsN3BEH3wdFcAawWUEjKiIjKgTQ9Amp7IqYaeaZYKzpyAiwzRLJiKOgWNgZkNoV11KqYgwc+xajmFxs9VCn5AJ3bWMLATOkZkZAzP7EHSz2s5twO31zfPnz7/44ourqytHFWpeX9Mws0vsDkP/7Nnz3eHAbpJGZGYFytXlTb/bn203m9V63bVpGMZxfPXqVdM067brum5YrVIeRHPKq6dPnzKwgZr7tlRwrrh6pepLER2bY2YiQTREQ/K6AMEdnBbPzoOP8/3JzknLF0K4z+FUPUHzFpdzpgzcGa/QcbzieKGalJLSQBxDKQ64qWoxjSBOanCuL7qAWTVLHobD1dXF8+cvb25uxjGP45hSGrPsD4cXX71kCoglZxHTm5u9mTWxS0WTFDL2Ktnc9okIAZBqNgcz55wNYUjZIUF33BmLVScJA0SSSWMcQhsjp3EUEXXZJyKStW379OnTtlmZQUopj+PlqwsTPXt0ft60hKCqJY2BG4p0TyA8XxH8e11hdPJ/TynlnEVkv7ua+6XlbuIzDocFZhefY4Q66pIfYWKTtLQg4jDuv/j8ZznndXt+OFxdXD4HTcyIEPsRPv/5c1F7/PTxo0ebEO33vvOdG30ZuKUy3SDHtQUAYH8YQmh2h0Pfjx9867fadqVgPrVp29ZRCy8rx3GkwL6N1oK7jiFIwShETxkBgLZt33nnnc1mk/I4GdOAIZgbmSCDqYkqoarN0jgFCtNejEUBZMpioTdwaKd/Es8YmHw+T5tDo4uztgAAIABJREFUZILFRFUXTEZzKYiT9wzQk1T8GrhRS9VrQKnZfSaiUmvxivn4RfTz5qI+mEx5bGq/nNJ5fG/H1ISZMnCMCJ/jBCdsEOe3AQAUg6pmVSLCwGC1Y6QwaTrUT7iH5qAWX+oIkZiB2UlJUE+FLwdTfj0BYrWAFjQDNDTPiVC/xKpqoC1EUeBIyFREjQidJIyFY3CHFQ6ogj4dBzBEVoqiAMyqQkZIYFZCs4nNOucRLJZSpPg7odhuChSFYMqqSkzIgZiYg5nnDTk1xQgjaH9/06xPluIk0qYF/dUNcmfZS72I8+ROVQHEpY+iSVWJgBHQjCYzzwn6BlBgJCePMBIFYo6exFiNIBCc0wkIqN75mZmRvnZ5EdHlJlL3u+p7pHeMYCwQtohNTky0AZSshsYCoNA3XWe2EuPinoZvG4i3x28OzbsXl3yftrjkOs7P5536aZFQNYyHi69effHFFxcXr5wjfbbZbtcbMxPNOWfNRR4/8tmMYxRo4JCCtzkn2nq1pdM6z9Z8nqJJiF1TpUFoGiISUSRGCqIAgkTVBwKZAqOauWzajNCQ7z1uZqfN3pG0jXfP0r3m8E6Q9D2BENyzi3Bavy9SFcmpibZHf3lFcgk4U1QuZRxTSjFAKaWQNG27WgVf9EUkBEMgVCwkd4zpi94BOqbIipP3fHdMe1or4z1yzusm69+00VraWt6/5V7XVt3/pV9H5vdgFOERnbNTkd7yFU7e54mwZLm3zYHssy+OYU13xZrhZNPcuvJ43bCtcvyIEY+hf0BHWWYpCdFCoBAoZyACjtQ0QURCs4KaH44UJjs4aIjYDDwvkGsbYzNLqWka9w5tmgZQQ6RxzC9ePv/pTz798ssvx3H0fXe32+Usbdt6CLhqHsfx5auvnC2Wx3EcRwAopay7lplNyERLyuv1erPZbLfbXb8jU6+8+2HfH7o8pkePHgXi7XZLIYBpjI1/4r7PREakoKWIkTSMCEQikiRNGFR9usWUkJck7ft+LcvnjojesBKeGHucPLwnXeUD97/ig1gTM+PsMC4iIg13JIAmbkjlQBOg7m73IjmN42HX31xd397e9mMax9HM9mPq+x4Mc84KKCoO0aSi/XgLAFTDXRAQY4xa88c4xuhAhxt1LhVNfkWMgpnlsRho17ReOrvEyIvjGJsYQ6QKEsYu7nY7LTmfbQgfjynv9/vtdnvY9xx33G43W2zbVhFLGgLag8uCPtyBV8+UU/j0NST8N6wq4zgO0+FeGi3f+Ya5/TYz723cgoiZz87ONpvND3/4w/1+/+jRlgPf3NyEEK6vbv7mb/7mk5982rbtixdf/vSTn/zjb//24bB77713QcJ2E3/nd99pG0OS/pBj2P7bf/u/FaU/+Zd/+u1v/6O243Xz32/btm1bTRWK9ybTDLM77iBf3lwBxhjj5cXF+aMnZ4/OSylFPObS08kNwChwE6KJcmAAsMbcxREV33//W9vt9vLiysxWq9Xvvv/Bp59+OqYhEI/juGqjqiKwaHJ4SrVOD5mjj1pCyylVsqKo5pw9IZA5LAHP++5H8841n+XJKO1O17f0NbkzSTkuoZbRHB0kCnI09635CqUUQlaVVBTJStYQYskaOSJiTjIMCRkOux3TjWpBbNwry+9qv+LLJf1kE0EgpEp4B6A8Jk83aZpm6rHz9DrR7VtmoawZMkcH/fwe83GVd+wA0DQMRhVINAYjFeM2zCbnHqtzZNAjVOIGKBEhefsXkWv0aAytmbz7wft9CYRNTpoLEFGRwcBNzknyUBRApW1CyiM2fj4LMgERMqhp1zZoHJo45LRuWwNYr9fjkEuREEJKIkCbeHZ+9sQmYryYqgAHBk2llCZWi+Oz7cofOlXNuXIZnKUcYyREn6YRgePPDfGUFxqWsS7DMCLCPNr2kEMFJUAtkkTNbBjS3ByqGiP5ZjEbxTNwKUVVU0pgFGOcFubqe4TkA0dQK4jBpqkOAJoqIBJSDIgm09KRFY2IQtMEgpT6nKxrCJDUrG1bBD4/P//OP/mnTZTLi5eSRQWGfcr84nAoqfS7V/sf/PSn7/zOt9+2fG+P39xxsq3O+1+McY7Y8sfP/8kH4V4E+OOXc26asNvtvvzyy4tXL934OwR++uRJSkm1uNWV64w1l1KKekujtdrwfaK2fPfqLcNTk3SG6gFlZowQ+DgHYiyz/Jr5mOLC6JHlxkA2xW3Nve2ph/u93K3T77G7fbEdRUFT2qxh8HXZZhNwnEPfwTV5M1m/yovxTo3oJtrVJc35/YaQcyainEczZAYiKpxn+tL8i8jI5iBBgOA0GzxaZr+hYMJ7NLkTh5sHqbBv6MR+IWR6v7a7X1i/rkE9eZ37Njz3YZ+Z3lPvr7sZzL9wgL2kit2/PU6a1Vq9OqBBjApAQEBgUm9O0qkUIkRUIOf9KgJ4atQx9RtsChIIIcQYfUsrpYjpOI6uBqzJXVzv/Mibtm3bZtXELlIkDKbIjEMuzLzuVjep8sQkZSYcUnr27NnHH3/88uVLotC2LQDE2L7//rfatnUG6W63G8fxcDhc31xPTiE1kW+/30suIdC669zZvZSSum7dNY8ePSqlSMoiWQVyzvv9XlVLyQBwfn7OoWkCI6IqpACaS4ydl2XM3HTtMAwxhpADR6HAwEBGQMDG87h9eQ+/bpSwzAt9XYN3lwyJ9x+N1w3LFIF9NA9qBkg+iq/X94jQMofJM19yKqUwUp+z5FFEbm9vb65u3bJld+hTSqY4jmMqJY1ZVRVwrg7t+FCgK/bIDIAo0PIjz3S1wI0bWkycwOnJImyoCZE3q3WMkdGYOefk13dSH1LXddzEvh+dPucd4LZrz9ZdfxgAqRnyMAzNOIZ2oC4w0v1ueU7De4AzvxjE/CpYn+sVu65bzmL2l5cppcPhMAyDm5oEjhz5eJYEQB39ITT67ne/+8Mf/vDvvv93L58/u76+VoVXr179X//nn48Z3ntnFWOQkromSonjcHi8fXrYXwd+RJj+7M/+5NGjJ//7//F/FwUD1ZIDYwzAJIh9Sv3KtmREKmGaBQVHlUAbZgrRkIZUxrGPQwNAXdf6JVt0Tdk3TR+1eIfWdd177723Plur6tOnT3/+7AtA3ay6T3/6CRqYCTGbyURoFJgshczEBBTVzIQwDwKgJSti1nqrCEDFdqaVU+934yebCy2W1qVKwgPX56vPdxfPmTXnfmae7a0e5eAny0dXgOgCP2VTEmNVVUea6vpsXujT7GCkOmefzDTOOcfpiM9PchVHoiYid8WdXBHqHA245/q7eMx5OV2aexJEBK0UYsJAhJNH6Bw0xSekHAR2u103KZ+3rcmKiQDRLbXWq07UVLWoCQoGJGIkYQyBSYuUnCSPgWDVtA3DTg6IIWVrYkRTQGAG0WG9blIeVusoogaZGFMaIUQyQ2hqwBYQMoGCaXG7BEScosVRdZwn5pPewVlXOgH8NN8Ly0CLewUDms0xwtUNiALhnQjNeXOHOfBovi7MjDJF5wArTTUVCWgFmXkuEvDO1O5e2VOLhIWvZ/3g7rUNaIgKZOtVSyzEUmTfrpRWVMYiZYjd+tXVpekKId5c99c3b7V8b4/fJCPz7pRrJrrkPMYY52SFqffDSeYBHuR5eXl5cXHxs88+mfUhTp4GFQ+NCRSBdKJIBcXCLMjVPDeU6jjvE+jXNAN8L/LYw7v8IVeuzZtnXs8mda4L9uUGkKa3DvOCeUfRd7+7e2CcT3eBr8V6PIN+NvcN07Jz3MNs9uzyjGmYrVYe7HUVAeoq6bVhFfSLCEL0k8YUiYgx+HszBQOrreYCjC2oDwaUPdhffU3e1JubvW9E13wdfnga4nQXb/wa2XoPVCFLIG7JfX3dezuq7RemcydUpftfx9peW83znT+XeyEYMCGYWSDUohq8Y1EEM1QEcwLTrAo/itl81O1EzcChCVFDLLGoFIMp08lZnP6TzZTTEGMbQjPDy03TZFNEbkIszFYkhHBzdfH5559/8cWz3W7ncW3RbLU5c6dQETkcDvv9fkij4ye73c5j95C54QoL9OOAA5SUynodegSArm3W6/U79ni9Xq8fr63IMBxUckrJTAPhrr1uYtxsOU9T4a4NgxQzCaFBZNXiBqRDykBscxlEAhzADMrp/exT/Ndd01/wpN+5fx6+Raf75x75p6CS1QxfNDMg53Q5iqyoam5RIGIMYFJKKYf9rmnC9XUa+8M4jvt9f3F1uT/sU5G+79NYEHHX90Uk5wzkZZMB0Dyk89uMFsTTseTJTAhJxRsDp//N9N35puXooV/ig/Ccs0l27YqnuunU4JVJZmaGRWFI+WZ32K667XrVtjsF5LaPw9Acem76JkSOLQC+jlL7gNH/0kbpmy84y9vg/kry5MmTaoLvURM3N9fX133fe/vn+MN2u91ut48ePdpsNlnSO++880d/9C/++q/+6nvf+6uf//yLcRxVAAFKKatVB6CXl5cE9vhsy8zb7baU/K//9Z/8s3/+T/7dn//7m8uvugZEFrGNZBxIJKOqiaqyWEJ2poah8TAOxYCh+r6IWCkFgJ49u5zc4dG3WiJgJAM1QAN1SMp51xz4+vq6ZNmu1sMwfP/Dv729vQ6BUkpt5FKKNW4HRb44uKOGU+lMObRNKUXVxNSyVpkBudhqOVt0I185mabdH37J4rk7XnE7Jp3dNTUBUCkiBOAoH1M0NFNQ8HHGdD8YGxQ1FgMxUAUVEAQpUoqUogrS9/16nSfCZlVr+RTbu7jjAqt31nO6E4l0ZAccH7elpFBme2ZdWIx4f+L/6TKtARWIwvzb66Lu5m20qAScE10nfrQsV7z+IfR+g/3trdfrdtuYBjuPamzIxGCW8zhILsPtnlSZQIt478QUHz/Bd999v6RMFCTlddsw2vsfPDl7vEoDFRlVVS2bOr05mJmC9/9kIFw/kcwpwYuKzhA9plRKVjUlWvK1yEC9TVKt61JtiY1Q1U1NzYzd84w85jQAWoRINNnAqoNwWjvoycfIJhJmLZ+AiAIh23RdfZMGRHMZH6H7Btlr1hODh4noXBm5zKyIBmTECJgNZL3p/vk/+90xfWW6BpV+f+h7Dquzy4t+TCE0myZ2TdO9bfneHr+5o+aHTra281oTY4QJx6gyuYl0cdjvX7x48fz5cx9Cm1nbRnHtv/PXiZo2xhjTME4veEwBVtUINE2dzTlmJ7qOxc5hAPJgbjIR4oJ1PTEVEczXRUOEMvllEdGkmxBEdk+lu9UeLOOrlhPo478sdNwPwlN3jMh0fn2FB7JoaWoNa3nqqyEAip3gDAKEBMctM4QA7COyUIUWPlwCVKuJqIAPtCKvQzNO0Lz7texJufZg7fXLaQLfjDe+jtX5huLv60jsXodPzqXmHNb8dT7dgw4uR3tvDjPW6gN0txlQl+ODumQPDAWmqESo4btId+8uM0CT4gIZRgpEyhxDaLhR1uk+R0KgeahBFJgjc8Tg/WB0HcNs4ei4gQN0P/roo91ud3NzPQwjIq5WK8LghMNhSCGEXPR2d/jqq69KKW3bznRBIFKAdrVp2/b6+jrn3I9Z5LZpmq6JBmiAF1fXh2Hcrlfbs/XTp++1TSglpaHf7/cA0LbtZrUGtDY0m83mtr84P9s4uNS2rQGVUihE75oASIGAHE5jMEOe7o2ZFIgoSzu4uYEzo8kpYbrc8y2xHL7MngFyj+ruqD4/fNfRnBaqdfiLgMSmCEwAOM2HnaSaieirly+GYbi9vQYtz54982txfX293/d9349ZBjfeGEtRMUOaLBBEZEiplOLjMg7EFE54rctB3qSNqcOmeS5gZqVk9NCOIslSZAwhtLGmqJdSVIWZ1SyXor0dhh4R1ykNTZNzXjVx1XQAVBTiatuNY0pDk8amZOJQgO77YB0v1r1F5ldxkJp/5IQ6WJc4hKLiOsyma99bvf/+tz44WkpM/XN1Z5ESYzsMQ9et/5v/7r/903/1L3c3t8+++PK7v/+/fv/7H334/b/d7w9nZ+vVasOMwKEU3Ww7Ef33/+4//MVf/H9m2K7PdgcIETxRkwPHpgNUZkhjlRwhFmRBZAMQkNiuNGURz6fkUsrt7W0p6rPU+bqbCRIkUVe/z1zIfkjDkGLbPH78+Ec/+pGKrdtm1w/bs7VJDgQhkIp6xewvJUXbpum6TgookIj448GxMRP3VHTDJ285/MQuzi2blQdJ9ctm7z4X9L7pMQBIpatoKYJoYgQAHBRs8l9Z4PlqZAYqJKRSQAqIIAKqlJwlJyk2DsOQc1JVDm5nVee8kxbLnwKFOR3RJtcWvEMKmFoIdL+l43uu3yOLTg9EZXaE8mOSDtoUCh9DrA6UpUYEKGI0Qk+TW+byGVRdADjzZ4rpUy0RIzJ5IFXTNI8ePWq2IYZuu32vWZ8TR2ZM4/768iIS/93h+y8PF1ZkHAUQNuvt7/yjb2F3+MM//EM0VIWA9K0P3kPV7WYVAgXGPIwAoJqGIbVtq5bVVC2LJu+OCBoDM0hmaCCzzFMUyAyBmRiMmA1AArHTLEsIgXBu+bxjrJxVZFUvZOoipiYAhhgQjbiuZm4V5udNRKwavFc3l7rBWVFV1w0Z+Hl1NjsChxr9ToTg1wUNFz57dIKy1kBIsgdn05Pti8vvAQ0klXT+6Ft/9Md/gHBzfk4NSU7JzK77ZnebP/tZf3Vjkfnpk6dvW763x2/ucFbAzN5cHEVV5uQT/86Li4uPP/74xYsXPnGv01/V26vD7IdroOYvC7jcG5Ybqnt2n0AlSwrEnf0D8E4DNvdfEw2AlWnybp4QeZ34JOpOmPOHswmK00oElRMyxgngRovBlBxLqPm78U6SO0zZ88elw52I/Q3XmR8igDuIAtg8aKfTsfTROnLJC61dmYGRooqIl3xEbJOL4PTW7KSxf123f/KRT7R88/s5eZE3tLvftDh7c8t3N/TJfrmu8vVMvLsnXE8hxOk98NJu20OxbIq0mrf+mrmEU0uOaITLCCYn1JFNqj01VTVopzeACub798wtWewxhgDC1VkvcImhxJCQm9CMMfRWf9SW3oOb9XnTNO1q1TYrz49mDgCW+sEJk4hoRb766qsf//jHr778eSmacla1EEKMELt20zTjmPf7/W6/d3DPBULrs62WwVGIlHNKabXabDabc8WUh77vh0Pfj2NqWzFIJW9Wa5hMVpqmWa3aTbtZrbpV247jeHt9s+5W69XGRG9L1qAOWYxjzklWm46ZD/2IFIDYMCIVw2yGZmgGTOE+ZKSmU77fsgU62q+9mWA8fTU8OOi5c58sO3+3x0BDj2hCMySnpfFRghgQWcQ0pd3udrfbffbZJ00I+/3tbre7uro6HA673eHm5mZIpRQZk9P2QkUYxHswj09MQLMpa0Cm2W1fcpllhAs3i2qSPneA/v15PCA2aFBEJFshWrVd10Sn4x4Oh5QqC9oJHbkkRFSDXGTfjy9fXZecD+OQpYRu1aw3q/VGyxlYYZRi9KAYGH+RfcuDV+RrcgpOGLnTI7Qw5ln0eb6XAQAy01Ssq8iQCjMzUyqFQnzv/d965+n7//W/+KM2Ni9fvvzZzz796Scff/75zz795CevXr0sGQ5D/qB9rHK4uLxp29U4AgcoAiGukJg4DqOOqmfrrYYwMQKqyLM2VOoDDEQKXv8vEEsFMGcgipqJEJqaqGesBEKEnItaatvNs2fPHj9+DACfffYZSJE0qpYQAhoUf2LLGJCcY+xcBEQquTjbdyq4nVYwj03pASuOxc2/3AUeHOfNyQ1TWubkaHyXbmEVL5v5QQo1lbOOxuZS24zMSAVUSIVURNFMyRSrz4pWfs1M7HxooGnz2PioyqblvlMhIO80cA6zmfZlP2lLHuZ8by8LiYmm4fMOp4mytz20GNYcMcnjrVtNT+84RSGaCSEbqoEBUCllQy1zpBACN+5HpFZibMqQPGecyAMVwAyLQatA6nRGRSJUVN+VFIxoOTMiIoFiqAAFUQwBkQELgHEwFYuRavqCkWe3IvoDRxNoSnPj6qUSuEXxBKMt0lNgOlfodteLp1nnhwWguuKoKU1Qp//fy8G6xhCSWxnV8fhcwJGZElL1S757evWN61I1A2JCA7XiTeVcVxbVdpI955zZ2Cxp2ptZw+emI0hvwmiqRd62fG+P3zTKNzN8jnd8yRQCBc7D8PLi5Zdffvny5cvb21svE9dtp6qpH9zPHVkIAUyrrtosYxqJXAgEE+N82UucZNTAwvT8lHp6Z/KCJz3AclhoZqKzGMAm1Z8gHqEzBHa5gv813aN43Y9Kn/88qY2Px307h7kzCbWhwnlwOPuqVSwAi9f1damj5SZ0/H4gvCPS80wYUV/4RAxRXDbgeOyDLd+xoLlrYnGCep30vfd1nq8jwb6hFDuZ/j7YUP3CXvEkS/prGsm87m18Tf7q6zrMk/5zyaxbnMLa7zExenDyBHTMGX1ItbzgifamCNMtYSek64XpIc2iLFXNItuUkvf9cHzK5lu0aTqO9WhCICJmNC2PHj25vrwoqo8fP7589fLDDz/84osvSEYRadrV+fk2hKgKMcbz83Oi8NnPfvbq1auLiwsiWm03DLbf7882bdOQahtydi94z+lmjqsVAMDYD4dhOAwDATx+/Pjs7OzoX5Lye+8+fvToHFRXbdf3/X6/Z+bt5qxpGophd3O73Z4/On/S9wMYcVxRRqRAAULE0FoUACkAlEUCPRCnflTOnIAJdUBjeE+Hc//OXMD/8Dp29PJXqAEfyxMFAEYiZkRmCswRjEBRRNKY0+7Sz+qXX3yx2WzGsQeAlNLNze4wDLf7PqWMFEQsFQnMpiqiliVLmUOu3U/CP6+aeYCeqpaUly3f3PfN7sc+pPO/nm/PmqYBgFJZncVMtEhJmZm7riMid9syLAq2XnUI1DQNABngIWW83quCiCJH5EAcYrtar9fQtEDx5FS/SfcL8E3thV+3tZ1g7wDgGnW1iRKCSIEZsZQC03TAk+iQkcgwBkQzVWI0C1lMlXLOFJrHT55uz89+/w++ywFCIDApiT/86G+ePt18+tMfFMlts/5//8Nf/5t/czYmeffdd9RKiKvt2XsySj8UgaCq7sZLumx5FDkyM3HwFd+Fu8d/dbqtiUhSKVP8QDEjRGrb0HVnUlRLxhjX6/V3/+D3A8c//dM//V/+p//5Bz/4QbdqQQ3RShqePXvWtjGlRIQ5Z8JYSnGgT8FQ6qlySFDsDgx+dxmsDclxcUbvToEpLB9JXtwGp0kYztmhqeFinmeVZmhok0nmMpePCIIoEGExEINiRgpMwZEwJmLmGI4OZ1rKFPVGtT2Z1uSae6elLua8HBlUhOhkE/SoBHdIWgYkzo9YTd5YrCr+r6QUYhNDG0LgYCEERbnT7k07sDkVxEwAT9a3GGNRxSJASETjOH755Zc/+WQvFg07gQgcYoyAWcZh27U3F7eAHAKuV9ti4+1+HD79T+y9WbMkSXYedhZ3j4jMvFtt3VNd3TOYrQfbDKAZcDEYQBhJyUz6GaReBfwQGk3GZz0BpBkkGfCkJxoMACHJBANEEhhxgOFM98z0Wl237p5LbO5+jh48IjJuZN7bNRganyqtra26Om/eyFjcz3fOt3xiYH11tmnbltmiqMuMxviVr37xS1982/v2G1//qgoaQ/NZnii8iJpoI4CsqoQsKslAL60n0UcRiSE0TdsNAjsMj9olcMUQ2kAgEpLQoa7rKL73G+Mh5CK1xUOMqoEh5V96QEl2LAmX9i5TgugjGQEEicwcYxTdTuy1h3lACWKjEhISCnTSeeo5nbRlfu3b98cyKEQi1agaCbtk+dSvEcH1qvYtRK8YDYGxCjbTPHcV2DcfH4Is3sGHP/elrzw4Pn4N+V6//uu99ubVAsDLi7OLi4vPPvvs+vo6hJBo1gqqIFE0OUCmxHRpomUzLnwHLNS2fpglpv+bmooQwyS7BgA0xERb2OnLbv8z9lO7KSoEiJ15sqVOZyeE2Bm9Q2KBpwQv6eTCaXKFezDMLvDrlvK+RpxAvnE7eWvsQUY7Y+V0ZGHg0aWFrLP/hs7rOWKY8AMBQFEml6abEgyW/RCGIxoipEc0tmGCOvy4GQ57wqgZqU0Ib78mgO0e/tWrTOHuwXt7wds422cC+e7RYn0uJhw7xY0+p9fs4Z6jHev60i2dausJ0GJmBUzheIiKBDLydE7dWWBCBUAGUIUueY7TVHDiBNNXwAn1pdtmyIwS7MzrgHDiMdP1KQAGy3LGwUWEGXDNXDfVZlV+8MEHn376qUaRGA4ODrJ8lh7P+fyAjFsu15eXl1fX1yHELMuVtlPfFMZNZIqisNaGICn+K/3G+Xw+m81SXlyMfrkuk/zv8GB2fHjgDOWZBYDc2cOHDx48OLk8v7y+vNIoT568kXIXNpvKZsXBwYEoA5qTk4chinFFXsQixHlTS1RBEBHqC7XxjTqMswYO20jCtj9fcfBRGh6C8eMw/vMEBG5XDGtTNdCxt1HTTYFI1jhXzPI8Z2aJ2jTNxx99tFwuf/z+D2OM77333htvPL66uvLeJ4sR770PQSREBULjvVfpGGJD+2ycsBdCq6o++PTFjbG3HzrBnt3bZdkbQ0SJ/rRerxUiKYiIZUKTJduVuq7zPE/+gcaYTVXWtfc+Bt8iUD4rjHFZlpHJgHlT1ohXAOBjkKjsbD4rjDExt3vRssp+x07c2QVehUQweUOS543XZ0RsvB+uZdeDS26Kxgx3QuhVu+lkpsfIGlYQAbWG2diq9qDROWutbX0dG8/MyObdb/yixPbxky9YdutV/a1f+adssib4LDO1XwdfGSSMxlFekWhMS01KnpReBbblUwh0GTzOuaapEjEguQWG4Ku6VBlotyEtPsY4a62Ke/DggYjM8iIcHDJzURTX19c//wvf0DQfjNEQPHv2tCgKJqqjJyJrbBBEtumLM3cDKADVKBE15crsroeSZhcvAAAgAElEQVTTpZVUdc+yvPuwpB6twqjU7nE6EkIPMgUUlcZEyv7PyWWROopEVIkgAMQJyyEgMDMSisgoalVHbbV+hDeIQ7arqODWR0DH2z0AJAeXwd4Z95m4JJqibiMJYUQb5t5kjvumLQFsm4aTpodosjAZsz0jM7chMEtqGCdCuLKJEut600RSsmzQsOSGNiH5vKIPAoCGHSCpIGlxc1GFELOMGbGpWpFwdb558ijE1jtzoKoaawEJXgAJVAkLxAIRRUUFVbqtk8kxWxQfIUb1AHUaGBIyk0mwHQAT6lPRBPkQNcGzvimfRAepvIm3276Q7DpVY8SMdDDXkaG9LiKqgCO95W3Ffl8PDrfh6J6M0I127yokJqzObk+PKXCj72IIgnCImHFuzTwG42hGQkRs2Ba2aMNyUbCBEDU8ODm0/Dqk4fXrv/qUL1F3Li8vT09P0zSPwQ8AYHDpHIaBqewYnDwH/9zb4pA4NHRFJCRlRS+RmYxQtg9n1Ilrsw5mDbeBxzZZFQZYJUhWAFLtEkEJFTFxNzuv/KGRnFZPaxB2xF3jjt3tk4WjpXz7GpyXb1l9dNZSHbiN4ocyHTtii3THowQQRcPE67+bL2AcGJgjGzQcXD1vg1CC8caDw+4Y+wIxDqhv8OubgIRdLsru3G9EaIl7Idz9qQkTFcfnUkYnkG9yDLvb7T5oN60/+vQtvW3cr3tthCbjggFCpOzX5IoxTE46z0xEBEYKgEH64+07LMjMth9rE/RQA7ljBfZlab8LSnJhHR6E1FAkIuBus48iuychbWPbeqKzJYBZsfjwJz8iRMvmL/76r//mb75vjFGUo+OHbdsul0sRYTZN421WWJtVdX15eXV9fW0yl7s8Gdlbaw3Jer1GxMPjB4vFIpWbiLhcLquqEmPzwnGeGWNU817lqOWmquvyZnl1fX10cnz49M03ri8vnjx58uzp25vNpqqq09PT2WHx6NGji4ur588/e/fdn18cHK021Wy2IGPbIAEwivoYBImIogjEehfyjW3TQ/8Skbb2A+9gAO3jZW18HdOAZSDKjnVxsC/hTfssqZSUOczZJCqRIeOyrJjP54BUVdXZ2dknn3xU1/Xp6an3zfvvv++cOzs7C0FublYhxChQt96ajJnLpiEJHYdTOUW5DLnSCeapqtyWHPd3bIiRx+0eRIwxSF/mZlnG0KUbF1meoo3HCsAOW4LGGL33KZvM+wgQrM1UIEQhgqbx1zc3QOBsdnh8dHR44pwzZjFZYYbw8d3HHAm5V1vd4eD3SgPA23Fe/d7B1NMI+7YOYcKoQ8Cy9lmLhJSbHBFjbKP66IOqmtwlNYQxTiREHxFRgXyMCEpgrGPfNhohy44ATV1Fk2WbaiMaimLels3cHTVNFCOKqlH6JSi5+sRk95/yD9M91s1sNZICoCIqERADEVR1qxrTpU8Wvm3bMpJqcXx87L333ud5XlXVzc3NYrFomibG6JyxzESJVSdRNTlmF7k5cEUxP4hRGt/c3NykbIBRhO0emv3eQJ0J53MEVEbvFN1D1x9Lo6HLbaMBoQHwrWtNgggJDknHjQcgke6RTyw/TdkAWU5EQJTW1a5J2t1Xkpimw9xPRDA5gSvuJadsKxZNM709u1vX/O2904ZeYYwxhcokKj7JNP5qyrLpiQmjr799mzGmDRFE091S1y1SFpQE2LBViYpMhjVCTC43gMxcx0hty66AaBSAwYYGIgIb8m3I3EHb6LyYN03IsgyUYxBr86YRAFCxKhYQVXoVD7Gqqhhkp6IqKFE6WR30/WhFFBWpjbGqihCSISuiMjP1a2nSat5igQKqqrVGlVRFFJlRhVL7kpREJMUaD31VJEDVMYafMAcGI0DYE52F9w1Ihtt7kEyjgkZI6X6atHwkEYH45rp8/72PDCwfn5icQ2xrZ6gy1+vVtQRsY3Vw+PBgMX8N+V6/XvElU5EpAAB4723q72rHl44hGicqkvaqRP/zbVvX9dnp6cXFxenpaVmWwwYpMRrjKMVVdnM9JSIcL3+iod8m+yB2jfEWUX5oPwN0ZCcEiCH4kfnhmNg5dcNNT1fsdBejZzVNDvslMqZEMyQgSL7Ag+ZNJ33isRNMavLRCJfGHuTIuDDaLhOdddlWrdfBHh+Hgm8gdUSKY0uA1N0DSO351LsKY9yogxB5x+SAtjK/fh/taGxhTLXvnF1uA+O+9u0vUAgJQ3b5rSMjyu37+VYJO14lhwbBUBmjdkXzBLoP3YEJ7lKBCSwkonEz7/bgkSdl4gTy3V6POxf8vVTVUTOiu7ie4/AtmDnd7ciKyChBQlANKOnewthdewXQGEPT+OSj2DSNIo20GSCShKOp7Xdrjj3GBgF8szNQnQyRJgbf2ypnGJiTpoiHwX10EJoOz5BS195GxLoNKGqJz5cXy6vNwSL/5JNP/+o//Ie6Lufzgg1f1vVms/FNyFwxL/jq7Orm6oM05K82m9yY3DoNnlHYoMQaBB8cHS2Xy/L6IlbroiiePn2anSxitTzMF1dXV+oly3PMLDNrU6dcr5v1ytpZjFx7c3pRn119+PQLb8J1BebscD6bLeZ1WcV1aY/ygmJEv7x8uV6vn3zhbZO5qgU1OZvMssnQSnoigCiWmlxOR8PwsTtrlI4Nq6oh+tHEr4vqHkaCQ/c96ZMHsDeZU6VnbbfvwNbdnn50WcBMvZcdY9XUAMIG3nj0+PT5Z5t13Tbx8nIZQUXWdRU3m02I4IOoojNWUaJIZimIAwCvKoASRRPMa8PYfAsACVhBU4yY6edXiJSCqauqcoYAUVSdc6ISQoAQs9lMuAtOTA+1c64oiqiCvnucSSA3zgCpzeq6Vq8+hrK+Mc41IRpjnMIm1sE4vrzMnn+qhAeH8/rmfD6fNz7med5GbUPw3ufZrEvowTT6hs6kChCNHQ9Vumy024YfI7b/q7I9U8zr/tZnB/VGF04VQDOuy6o1xkCMzlo2dr1eW8PW2hg9Svjs+fPf//3fZ4Svfe1rhbkBpeMHTwDNuqpF2Tj7/o9//Mvf/MWDg4M8d977Jw8fXdYfxxgz/6BuSmZm1lYjgETtznnTNFlWiGK13jiXZ1kRg7LG2GVVk/cxCCmZyNg0TZAmxBqCsAFEZWetP7xelwDkJM9d4TIAIN+W1nDwno0NIbY+qHa/DsW6eQ4ARNL6UiIkaroAqgB2KAlIo0hkznSkvqN+aHwr8GN4IkIznoaJQozd4H2ysHeXW1hE2NrW+7QvxBhFMlUcfAeSlUsIonoTQiCcpSWxbKvYNoKWmatYBSRQ8pIJ5lk+q6MapECECJ3vgCpR6vCaEXDt0yxNz4FC7uMrlY3BrpfUJVSJCBKk96RO4K1lpzvmrpmYbFxUOUhU0Sg+Rg8EqVZgZVBGNARWFVEjKSBEpuRrooASASNyAHRKEsGi0aCObBAVZWOLwhoVBogcEbBFjoaDTVnFwccmAHDp18igxKLQGjHGpWm3iKBEU0CDazd/7KUyuShskBtLqFrOMwMADFVsuiJEVINEa52IaHARbYCApGA9xbTlgTHIbECCiLo8U41NQ4iZqk3M2GQljXKAiNpZ3niAFMkgCEKYisnAmnnvQYDz0JWekoofjjF63xiDIQbvGwI0hkRSkqQSNEQeMERpkG2ILaDRGFAlrczEvXAQgIEcgRJ5n7IwERCjRrFMEgUhhMCshAw+Fja0ChogeCIkAhCpAEMTwo+fb37//1gSxoNFEWPjvW+qDUNRFAUQHh+bd9+aPXv7tX3L69crj+j2/q211jctEbExaRszllVC0u22TfPik08++eSTly9fbjabIsuSQmNgf6U6eIjLm1AW72GH7v55wvbc2x3clYrtlWTs/V33d3zvt3YctR2nPzLejcbfaywN2vuGAUEN3fcB9d0TKd5D6O28FG7nyO3xnds3Ix1PPiedwomL3cAN2wVRHY1nlDu3ey0GyIeI0HUt4+QXTa7a9vh1Kki4yyA0MXB2yaX3tUDugHxEg4NOmrJiavJ3HtDDtI0IYBSm19GMkptBT/oKoa7rsqwT5Euik77i6YzCdhHpPgLh9mbeljsjdejEUWkM+YarM6RpD3fs5O4FgLqtiyxvfOO9n+fzIGG5vLm5vrKOT09P//zP/3yYT242mxZkXizsoTXscueKfF7k+WazacoKipwZM+dEAoAMd3jusopNugc2m83Z2dmDBw/efPPNuq5ThuT19fXh4aExVMxmRFTXzYMHD3yQLMtCCIvFghk/+PAj0Ldyx9V69c6zt12erZdXL168fPPps5vN5vr6enYIV9cXh8eP2eaaoi6SU5QiEBNCYsR2jQmECULT286QUW5N1IcZYNu2MJrLdeM+trsiNN2nAe7J55PFrYPg6aiSAV1VVXVd1nVtjMmybLPZtG1bLOZXV1fX19fWZEGG1g+mey8tI62PY1HQsLTunbdYaxPkG348wbnxzTYQNIr5jJCS5tN7nz5hs9mki2jZpE9zznUbRKL/ed+2bYz+/BzffPIohAASA8JqhYbAEIvI0dHR0ZtfbJomz/PTm5vZ4jCE6GMA7bJYExeDQDufWWIU7YfwWwQ+6NnuSXr4GeV/e/qnMaYlImllfV3PZjPfNkRUlmWR2Xfeeec3f/M3/5//+//6wz/8w+NZKwJf/urXmzYu17UilXX1b//oj5D0137t28+ePTs6Ovhv//E/NWyMMZvVy7RDIqrLLLGEEIxjAGhqn+RS1riHDx/HGDflRtUDADvbsQHJqgZD7Ik0QPASxUMTAYWq5sAtYmyYrDXaNE0I0doMFZrax6BN7UMIlNZLQUusyF00rkQUjUGDdFRGHZiN2nNvZEgk6GmNKXS8X+Nk3NGD+9Jf93A+FZNtfiLyDXvEdim+xcfu8iQpORMzq+1s5NJZSjAmhLZpKnKLSYttUNer7mGCDGy94T4cb6+3VmwCjTIhoYy5JCN+R7dMsWy7kP14mffqhKclx21uod73I5K6391TMGgslQFSmAT1rXPturHJDUuSXWkXmgdKCpTyhoKXbbg8UtI49iscJOYlJlM95nR7D6Udqoxp9mnHHBscMAh1xvBxwHvdOQTtnDbH9Y+SdPbs2/aQ9z5KiDEqYL8zsqqKgkRI419ClkFZCjjI+IbAxtFphPFfJB/dTo1J3doSdbu6Y9f/FQR2jpiZ0fjQpBXVEFEx1+gA2XCXrIuIryHf69fP9GrbNgnxJUZijiEYNFVVPX/+/IMPPri8vEwt6mTEksBenueDvrkfuE0NJIcu8qTJujene1KXwCjcZm+g2U8l0hhLznZ0BdsB4XjP2C2y+ypf91L4YJ9/CewhBtxyuRy+LBFFjbtcxF2i4FjAMtY3TiBfR1cYYekJWt69CvfYq+wl52zfrzQRKI6/Zqrz0rqPiOLDMB4ZH/MAV+7JVd89k5NDFYk7M7o9hNsxzpw0m4dTN7JZ67+LwrCRp+9lTPLc6UadGFGwj1mijijYNM1qtVmv13VdBy/OOWTtdec08APH3YEJ5Buf6uGo9jJpd9Fjwg7Dh4ypaxNl6XYGghRCrOs6M9b7pirLuipjDG3T/uVf/uXf/u3fgvjHjx+LiA/BuKzc1DFukqFFaD0pZFmGmc0ztmzYJKML7V2wxTpjLItGUPE+LG+uEfTx48eh9W994enl5eXx4VFVVbnLEmaw1tbeHxwUqpggBAA8fPiwLKv1qjw5Ovjw449Ojo6fPHmzqprr5c3R0dHV9Xp+IGcvPgOlxdEJmAxVlWJUAmRNG3cXjtyhNQVNrqqwY8VERJ3xwNZDrxsADnZTY/62Cuz2dCYP7y15Ek2aGoyIEmNqRwOAaKzrerm82Ww2C4I33/zCx8+fPz99sVwum6ZJJMNe/JwcXHWwevdBdsHn7iLTTzAoheyln00Le5pbpmV/bOVSVT7GOC9mCdSl2WCSFDrnKCfq9djpc+qmylzyAyJjzPLm5sWLF7PZzFBnLoJ9oszl5WV++EiDJyIJcbNaIXOW5cmtJzGjevNOTJAZAccPUV9j7anX9Y4Qv/9Sr/S7mqaZz+fL9YqQy7IE1IKKIaHk29/+9q9+65tt2/7u//Ivnp++XK1Wm7JZbRpkc3ZxPpvNiCHGeHNzFdraOWvYblbrw4OT5Owaow+xVY3MKCE4l2GBKRo6PTKqWtc1EahGIwLWAic/ektkGB1Ci2gk+iRQ975WXouAc06VUGE2W2SuKNebDz/8cD6fP3jwoMgya21ZrlPMEluoqoqZkRh9bHwUwPQ40GAWituNdXc7nnR1R4+A3NPo3LfXx86ZRZILJYzTI1F3uaApfV2893VdxxhRNJX+aaFlRuuMy2wTt73X9DiMWiQwNt/qnikJXcgbph9JsjTsQyZvlTHD1jP0X3b7REOHboB8CDx8lcG0E3ZsQnoHqVvnbRwXnjQAXbS9JqTXhYN3D0fim6TFDKX/T1HVEBL1lAkQlKJGjIhoEQ1oUCBFBAjdb+d+CeVOtk5E3Fcgg8aB0Axd0uFUq0buC4PRVgjQGbSoYktKqrHziu8gn6gidUAxDP1l38YUSIiARqNEUJBU2ZJ2LQhGUlVjXJ7npKYo5pmr8nyGbAHAsVEJqBERKQKmIEGgz7URTneLRI1d+iuBIpEBSOJSRRQiU1cbYxAAMpvPZwvsTk9QcavVynt/dXV1eXFN2RuvId/r18/0cs6F1htriVlFVPW99957cfoxM89mM2NMVVWpd8vMoW9sp1I+VQDGGC9Be2n7sPUNricwSk24bTb5OTr7AZzsirvud+rfjY+DnbC73dnXXkXBXX4h4x757rfYhZ3D9jCAijH0EpgGtu4FlsP/GgK1do9qqDX3Qr7dMuiuWPndGeAu/E611x5SK+IwLhif7TQ3GAqyzz3Je/369ls7dMIMGG+iu+2GvRdunEg22ZKHXzeguO2Wi9i7DiTPTaPoFUg1pG3ee7/ZbJbL5WazCSEkiihpx/GjURk6HrvtGtxNWsV4O/N33H7eh963veHhDcMXTDXomBHKjtfrtSX23re+0Sh1VYL67373r/7jX/37qioLlyHiZlOXZbu5WDVNgxrn83loG43REFrWzNncFpkzqhoCJxVOjFg1rbQNq7AKKQSJGkO1WX9cVm+//XZZlm++8WS1WhGCxBBi++Dhcbmp2dnVan18ctK2AQAODg7Kcs1szs8vN5vN17/65evlanV9+vjx46vL6ydfeAqidVmpwtlnz2OMJiuMm4FxgkaRAc3A2R67K+G+ke+4KTCGzQnOyMRpHWXicjTmQu/tQyWPqNFfMoBPXg0TT9EkxP3e97+fUu+fPXv2ox/96PLyErBrw0WVRGbrBnSdaJZ2uzlJezyuWaFPok8l13AG0ujDOeebqm3b9IahO66qjW+Hqi5x0pxzMcaqqiTLEiBMlUs6M3VZlmWZyjhPUFWVZWLm6EN6T1EUN8v17Orynbe/2Fals1ndtgyubVuVkHyltGfiKyoi6YRgCdsBe9qzxgSBsdPS33m+d88701fw3q9WK+ssIRtjQvTJvNqYTqFqjMnz/L/77/+H3/vdf3N1s3S2aNv26uY8qoBI2dTrm+VilgdrLRsmPDg4CL4VEZcZw1puKiBYHMyapvG+dc4hE6hRkLous6wwxiCq94nN2CIiG4pRi3zRZS0CS1DvGx/k5qbSvC6KIstyCfrpp5/eXK9+8IMf/Ls/+bMQwsnJCQAw4Ld+5Ze/853vfOMb3yiKgq2JMbBz1rg2RCIyvTjq9lki1TjNC72dszdZqCXK557t2z+YKn6jEqNGxCS4yHUIGtUEYERV2+iT4RAzEhlQNGzJWhQ1xg23d9TQxhrATtaEu3aT7hlPYFURIPbfXWFEYb3FRtlHwh+3g+F2KlI/xkxDURi3LJN8I0KfFJo04aiIyQWgFwvIaPTXbdrQjQF7RJcEZoC6W1EgdMYniAaAEBiQEUFDFI0KJECEBsECgIBBUAUxhgQBkpcpEgACEfaGpSLi26iqgmHwMh3MpVWVGV3XikrPbxyEJyKi2CYJi4hXVVBJZyhVobbzJ+uGczEmvAdEGAQMdsPF5HtNZBAViUB7vobaNDknNEgGFIlYVFGBkJQgBfQxW0QGaO9inFEfKN9P+0SFVQUAEQiQkjyTgYrFYWbRmrxt1tBxXC1bI5j766WXiIrnV9d107yGfK9fP9Or54dIoit99NFHSPjw4cMkz0hNvlS8VlVVJDP1fgdNJM+UUzSubCYWGneZlcMdoauTvuzeTWIvmWGCT+6x+d4Fda+S6bQLESe/ZfK2CbqAO1LjJpaP95ib3QMp7/E72Uus3eu8OvQX9xI1X70AmmQSDCyXdLdMjObu+SJ7B3TjGebtLXl/B2Gvi+Yw0BtP0oaZ2153h+FnowikMQiRMYQwAWYMCCGEqqrSiM97nySPSZmxlxU8TJx2tYi7F3fXy248GL996nTyNO0Sj8cfHsrW142bzy8vzpkxz/OyWn30wU/+4i/+/ObmGhEfPnzo27i8WV9f37QxGiQkQgVnzMHxASMQSJHTPLfOJGkuQud9QkgKKkXmDCEiGsI8z23mbm5WvqksI4EczAtGXa/XiVPw5I1Hz1+8PD4+Xi6Xs9lis9nEGJ88eXT64rPD+QKR/+q7/+lb3/pWva42ddO2rdLp4eHhxfnZ0clxtSnZYDE7zOeRs5myRXKQBJfGJcouAkZRAoWOCzQB2MkIZ6t8G051HE2xxhXbGFdPDXX3kTz1VkHcXSwJ0ffCIWJMuCvLMiJKLqbXNzebslTouucpgyFGjTH6UbzNhPqbDmAcwTJubSTaZGrWDDQE7/3JyclGOkiWZnpE1LZ1epv3fjabJSuLxWIxHiTWbZP0gcysMRhnHz16EONJWZZVVXnfiAiAFZG6bQDAmPV8Ob++XmbZ6cnRcZZlVevZOpB4fblcHB4lvgAAGCRJ9E5EoJGEd/QgTE7C+In4O+O9z31bCOHm5urk5CQr8rZtg8QsywyaqDCbzUJoQ+qTGhKRo8OT07OXeTa3GfoY3n333X/2P/7z999//1/+y3+RbqSmqi4uzjY36yzLrLXOubpUk9u8sKoqIZFIu72YCUVks9kgsnMmsY5VNXYCNxSJSMrk5rPDw8PjGH0aqZ2dnVVLb61lcBK1rtqk4Ux0jKqqCpdls9lPfvzh9773vS9/+cvf/OY3/+Gv/4PF4ggAvPeiQICqih31bzhL3Y0vKLtdy90VaYxzdmHVHi+ffg8TjYkfN3iiJIpmZ08GSH2PzrDDTujOMWhZeUINQRDVt6FLUIcoEBXioAudPLYTYucQ7Macydbht7NiBlWVbn6eiN/J/1tCvEfwsq/q6IPfB6XDbgspcWm7zwGA3Y5wH9bXsRNl4HMiJaCHMG04Tg+SyTI5SIgSEICiAoIhdKgRyYJGBFJEBBHQpInoeKI9pVMFCU3y0iSitIgZzlLbKNHmU2eErVWNfTwM9dc3AkTD/fJljIh0SXqoIQTVCEQqQINzHVpQSgGniCidlJ5CbAeRqQiIxEAURaEndooAhERPRQnduEIEDNEoRmTXM3U74htWId56ImCvucBkFYuIdd3OZ4snjx6HdvHo4RGSWkIi8ujSCUHS5XLpQ3gN+V6/fqaXMSQxElFZrj/66KO0hY89NpM4YT6f53nOPTM7LdnJjS3GqAKDxGXwJ9w7cPupNtS9BKTxiANeLWYN9gn2firZxrilNxGR3/kjXYpSPxESRKI070xM9y76M5lFkejOa7K9jT988M/cjqHugAf3wNG75myfY3yyuxvtjv76Ixw8MLZJR7188X7Qfs/x343DET4v+GF8Vofb+FUy3HEfA1mIAAxChM4QuntbIshtNtV6vW6aBhGZady13XstJpBjV9E3bgPvDQDYi5bHjMTxG4bPGZ+TGFpn7Xq1LIqiqjY3Vxfe1//vv//L5c01Ijo2zjlVKMsKkeZ5Xtdl8IG0UIkZU+bIMeWWi8JaZpAOR3kfVRWJvPczl7ctqWIJYggc4aPjg/Xy5itf+crLly+Pj48JNLQNqoTQ1nX9xuOH18u1tbauS2Nc0zR13R4eHlXrddM0JycnH3zw0btff8cQR4HNuprnxbzIYlOXq5VhQonMqKpoczaK1hlgHzxApwUZcNruNLXXO+q4dQUj1fFu08r7ZpdLuXs1t/UrjQuyDv87Y5P9QAhBfKzr+ubmZrlcimpeFFmep0jD2Wx2dbOs69paq4q+53OqKiL3QpEpqSHRQQfm2JitOokmn7jajE9O7+EZk/cjASam61j1l/RsqQRfLBZt2zZVnejQIbSpUcgp9tHHFtqm8atNdXl9/eTR4+/9f3/99//eP1SUuqxmC+OM1RA1qnSnS/rROyZt3xgVpDJ9qMXH+a44Udv8FxrujZ+pL33pS5eXl2cvz8/Pzxfzg6qqFGS1WjljRULunLU2hBZEP/7wb5vGR22evzj/9d/4zd/+n37nZn3zG7/xG3/0R//2b77318trkhj/zz/7s9jG6+vrKOGtt95S1bfffutb/82vEsFms0neP0kOl2cWgDbrMsYbAXKGOt4aUWo0iSioEjEpGGCBzpOsbdSwoz5KLgSpqipFp4QQZrOZQRIR6/iAD6IPP/j+f/7Sl975+jeOfdO2PhiXWZs1PqS8x/EJA1EcuTTvKgXgtv4cAJIUdpLFN3nbLb9KFO4NxJKarl/QcEK6JupWwqgIAeomrFcVoFr2ABLFl3VjLKtifx62T9NwGGmanYbn4+wlALCWB4NNgE5QGrwPEsa9PCRQ1YB+b1t2Eiw0sEZFYUQugQGbIXKfBHq7qlEl3Yrh77mHe/Ven0yghD3hcOCog/aqdUKDlpC1i30iQAIFYAPEoIPezWJCftyxta3LO02p4dRHSPgnpSAmeGwdxBittcnhOa0PSZGboKD2pu6EJoRAPHBf04rXPd1VtQkhCe0kpKBIJFDToSwB0eTKpjSWvroAACAASURBVMooAIys0gU4xhgRKISgmATnEqOkr08AEpNjcVQFEejbt3RXAROjgG6lK4ZZVRHicBHGznOHi4Mvf/nnfuu3/rFl+cKbTywrMzPBysfvfve7l5eXy+Xy/fffX683ryHf69fP8uq6uc+ff3J5ecnMeZ5VVZnn+XBHplWv20FHdLIkkZ/NZkQUgyT4NxgbNE2T0OAuSU/v3VO3E0JVUY0iQ6dtsjjudUa5S/h3zyjvLrHB3unZpD1519u2Aui0/mLKXOvhHmjKAUoAUEQ07BI7O6fTARbuguG9ZNe9cri9p3pcDN01n9wdse4gW7mrLhy2wKFBcM/4bi9+noxSx5d+91rskmzvyX7Yhq7u3Cd7Id9gXJE02ttJgipoBE02tJJSEEMIdd2mwXiM0ZqsPzbeMjl3aE57y+7J+Rkr+iaob/Jd+osLE6bu8CGTWe7gEgsACWgtr8+vri6uLs8//fgjVY3Rzw4Ok5djjNGQLdebuq5zx0eLOWo2K2xuaFbY3HBuTSIoOpuJiG8CAEQNDQqhIRElDB41BlSrIofzA/Xt44cnIjIvsqayQWW9XCXxnnOGSmDnmqYRgaurq+Ojw0dvvLHZbF68OH333Xf/09/87S+8+43Dw+OmKk9PT996+qaqts1ms8KUkWW8J1eYbGZlhsa0knjRQakXkcKY3tk1bbvTPno0xwKkseXSZFJ3D+18Jw5uQJvbYVRoPagialJn5Xme2t7nz+X58+dVVQFAkFjWTV3XRVFUbZOiXLpr2kexIOxBnmPm2OB6knrqY/VdytZj5s1mE0NIi3CyY0XE2Ww2lNdlWcYYCbBt28PDw6ZpVLUoiuPjY2tt27ZVVVnLMWJV1cYYl2epdO6QcxSRRkTy3Nd1vVyuDcHF6Yvrq4sHDx+XZRl9mOfFpq6RDMq4jsWYlAMYxvOW22kTO5TpV270vYr11+5WcnZ2xsYcHBz89m//tkRt2/bl2WlVVUWWEwEBzGYz75uTk5NZrtba9XptXPanf/LvDg+OfvO3/tHXvv7VzWqd8LOKtE3rjCPEfD43xogE5xwpiACRQQUkY61jxYODA8MZoRWgEIJEP0gxkwCPyHjfAKMIMBMKG0PMzGDrtsqyrF8cUm6IkkFWjNF7EWdM01iNkmJIQkiZEMDCqS6XRCFONlfdKGQaLL43H3UvTQb2adv2tyN73Zds3T66QVzXm2ZIkadEFFUZWATJMKJVZSZGohhaUEPokldxjBJuz/DH2xMRDXzp8TGPePU8etZufcLAqR432vbAsBEHp2eNbq2JiJTIdOFyCe8xYexFhjjkVaDqLcCXthxN+YMdWZRBFYEBhIEVUDtfd9LOAkdBUTG5QhEAAZJ08JMYCZG1mw8SoiohahqjKQIjASIS2wT24JZcgomS3NEgoAqG4PvUDEzHndYHZk4NLKGOQpN4mCIN9tkVnd08ioJGSTF9/WYHxMR9jAMBUIwq4lOBRmSAIiBhsqgPQpjmtIlfGoNGkm4GyMwA2jl2EiUDC7h3ieiAKGxTHMlQt8NQp/xHRGYMIWgUFG1D4703xCDqY1jMcksoElRjksi+hnyvX6+4g8FeGYP3/uryvKoq52ynNLCdN9rA87HWdikx3o+dNgY1v8lsCmtKZWvTNHVdr1arVJ284izuruJ7XFFNIN9ePudeFDEGA69yMPdQBHftRu84chmTYHePbXwaB7Pm3aCCvSXjrnfZLhz63HnmGCLujr9gJzvxjtsKJ9hp7Gy5l7cDt9104G7/1c8dpY7Pye4Ybe/V6X4khT6OSocktBYVUiAF2sbcJbVEHxRJhMg9CBcfAqhgst6GxBnBcdejn+XCYNvV5SuBjJ0MtlKNfVqOvSB8UsvunSlNvStu33Xj39J50oBW1aZw2dXVVV2XTPjDH/5nH5rNZmPQWMfz+fz5J89BcLVZoejM2fksc4bUx4Mimzm2qEXGziYfRSoKp1GapEXhw7quVbWyaG2WMTW+RaA6Bmsw+MY5t1jMz87OFrNiWVXEUm5WzLxervPcNY1vmiZZdyrg+dlllmUPnzy+uL6az48++ezFwaw4OjwgoufPn3/x2bM3Hj06P7+oiYmI25Zc7WYBVSkaMAedvlgAiJLOZHyfRAVVAY0AABFGWr4tcEoVQHrMRykjOr5bJ+d89J/9E0q3ysTt0wEwcChC9GVZlmU5n88ToNpU5dnZxXw+Pzw8XFelRGAGIkImIMb+yhLs6YINcRETyOe9H5WVNBhsqqplzLJsIGkne722bZMlSVVViOiyTFWvr6/zPJ/P59baFO+WvoJhnM3nAOB9dMY655itiFjLAQNqCnS1RCyi5Xp1cnT40Qc/ns1m87yom6puGyAL6vtw0U6klE4gKu5dKPaqYfXVBnf6dx0G5nne+tZa+zu/8zv/+vf+jYi89/4Pk5qHCETk0aNHbUuLxWI+ZxHJi4O2DRL1d//17/2v//v/dnR8+MGPfzRfZM+fP8+z7O/92q8h0GI+L+uyqqq6ro+OTl6+PFfSk5OH3nuXESL71pebhiiWZU3GxRizDrDzGG/MZgtEbNsWFGIQFRDGpu5i+hDRhyaKt44BQ1ktETFEl+bJR0dzAj4+PrTWzmaFD42zubEYQlBtgoC1tiMTdnmAmGLhhhVmAvl2edQA4EM75uKOBQJjr5ThR5hikKjIoScfxRhDkKjqRYOA6ZicwMzOZohI6CRCG+Ma66TJso7Tnglo2Ngsm+X5LHg3TuAcEzFSFt9450pRlintbWQ7SRIjEw69vBhjYoOg7rk/U9tld/uGFC6/zUNKp5RuxfYCbVXBosCjpz4luaIOCFD7WnB4GFAJNIX0DmmuqIIqiGhAjWLSwpGCgJJITOALMaW5oDJs/UAJUVFQvSgiGNE2CikkWmlyxQQmCKOhgoi0daKnxhjT7ICZh4iO1CRKp6UsS+89m5jsVrvzQH28qmraplMSRmp8BIkdk0IphBADAwCzuswiRtGQKBXkjSWb5zMCm+d5lud5nifmuDEGJCIIg4oAM8JuVNiUQMfci8al/5bWmZQEqBF6z1klohjrpmmqehNDE9q6AXNdrpfLZR3r73//u9c3KxFZrW7Ca2Ln69erIz5QEFGizu6WCEXixeXZ9eVV2zbMDKjMpKEz3N0txycAYNvzhm6Cn9bELMuKosjz/OLiYr1e68iLaTzT2N2PB0JpEv2nAmU3ZmCyYYyFWHdV+ZMpx8TAYEjJG77X3kGZKvUpnWlU0g3fiDpn/46FkYgleMv6f9xyHpNj72dR6j5ngik3bH92wtYXS4mHbzTp8feBhJrS2LqmQCd/SGFKfdz3HTkKoyi/YdaUGG5x0E/LkHt7h0fO3X8zNR/r/z2iuPTnTHD/XT8Jm94ivNsTgHSLdq6Ao3bG8EFpyxRRxKHdgKoCKrFtffCGyBgjEuu6vLq8vr5aeh/7dsl2xBdjVLyV7SvdKZ4Mw1Ng8C2NaxLbI94yfYE90YJDQG33G/c+RGOQn+5JZmzbJsvter28ODt/cfrZez/44Wq5ZCSbkcbomA2zb0pGWRTZfDGf5WZu+ejB4yKDeWadgcIZJjTExESowCa3FgBMsG1uY4jOEBEdzB5uNpuoGGPMilnurHVOQ3j6xhuXl5fFvKir+uz84vjo6MmjB6t1CZYP5jMkDr45PX3x6NFjUbm6Wh4eHl5cXlvDmc3OXp7Ni+xgnp+evnzw4OTRo4dnZ2dIsDi2lrRaXpbr1Xwx5wPDxGRMCGJcFqIoonYmUzide4+JnSPFcuyXtTHL2hDcRZae3OTdb+H0S6VvwBMgRhDoHDtVRKqq5v5VFMV7P3r/7Ow8yzLvfVmWbAyodEeiymySh0pqFY8zRQaXvOHTYMS7GzvZjO1qhll9mvslH1oisjbNrsG5PNXBAMjG+iBlWec5IGIIoorGuFlhY4zG2Pn8oJgVNsvLsuygCGHwHgDSPLBpms+eP3/69KmKXJ5fzA+PgCwQxuiBCLqsuWEYrmSSC0Jkhv7Lphs+WGuNSSMC7nKYB7us2+LMu/zAfto4h07oi2iYv/Od7zx8+PgHP/jBL/3yLz59+vTtt99+/PBBim68vDx3zi2XlyLx/OLKt+HmZvny5UuRWFWbN994nGWWCKqynB8c5jYLQRYLt17XWTZvmhiktdZKRESHaNs6EtuqahEjkwUBJkZUEanrOjUXmAkRYgzGGABFNCncrMszgFA36yw/khjJaNs2igGTmxt5ZPTa5oUTEWPJWASEPM/bNlnbi0BSqeG2b5KG1olYm9J3e5urbctpTFVMWTgALitub4K3mpKJfsejEYozWSI5Lw6OYowhymazjqoA5H1I+gnrnGgrqkS5qoqyYdO23gQCjaZr3ETiTFWMLaJg61VvSyf6aNOkyqNJRG2iPaWjSsFuIioSEXAY6yV3SoU0IOr2VJWYdmlEIuYoEZHYmGGFT1tzDAqIxhhkpl4wScTDorFt/SVVRRDrWEQS8SRoTETKxChgUSQUgRCCKqmgCKggICEalRADEXBSIcYAzDaKF6AYQaU2xgESoIgEBUWMRGgMQxQiJEJqMIoy90kSwAAkOtRdHZ401jGnDQ58DFGTqZukWiKtV60PRCQxigQmMoZVlMl47RyhInb7Owth1+Lq3GIUkdgQsm7l/wRKiKogiMrG9uQ1RU6yuqBIwKwhKkU2yIxRxJAB1CQNVYlsUEENs6L0h9pXVrgVW4qIRhAjA7vNGIMkjKgSABkIACIStr5GiHVbrjcrw7Ap13UN3rcvXnwWtUJpfbMOAqIxqryGfK9fr8bgFGVGkcBsEUkkIOLl1fmLFy8w6TGIQmxTZPk9s6+9pLvxxCDZcKeSIsG85GAxpHXvxXsTYDN2s9R9oj7Y5/11V4N2HCs35lRMHOonA5A9DhnbT9ZOGAIdZNKRO99eq5rh0wZPqqG6GkeT33XCJ6zFSRjgXa6hY3bK2KN/wuqcuESOTS93qYN3JVhM/nLXoibt1vfYq+wrlGHXcPVuVx6856adWJuIDl3Ojjfb+b7rYHKNANhvVB1ps2uJjr5XjBFBVSCG6GPrvS/LzWp1k/Qw/fXtmgKfO+LeO6aeDJMZeHc8O7nHdtmeu0K+4bEd+8cyqA9Ns9x88MEHn3780Ucff3h1eYkKztpFMQttI6GJvnaWs8Xs8bw4PFwUuTmc5/PCWoJFbnNHhomxi74iYoRUDFEeQxtDCCG3RkBVkBEUsK5bl5mjw8NNXWUuOzg4YMSybZ48fISAn3388a/9/X+wmG0+/eyUQb2vjc0uL68ODw9CEOfccrVEiJDZn3zw4VtfeOPq08/eefY0s2a5XD179ta6quq6WsQ2em6q6ujkwfX5Z6bWhw8f1lU8PDmpmsZmReuDdi4QPBmPJ+eE4byN42cmSjlETG3pfTch9YvE1t8CAAip7190it9+XeoUoSG0q9UKCcqy7H0vG2udiLZtO5/PN9WQXk3WcmqHDyh0QpFIbe/OSWJnyR1C7YZboouHhm6xStsEM/vUv9tJEDXWikiQWFVV6gAmIsl1WyaIGMJmtVkj8sHBQWrq5c4mxxpAsdYul8v2ZN40dZbnm/V6fnikEJvas3E6dKa66JGIiIqMRJPm2rDgT9yY9tos/LRZfPc5djJF6UYZAvDW28/efPoFY/4JJ7kXU2LqPnr0AADI/hyzaRrPzCjovXfOeN8gQV2XzjIiMhlGNsa1beu9F9AULZCaoU3TEHLqpKUJxmAgHKDarufaLXVt2yKxsYQA3ndOWtayMRZQ6rZUiPOFc8LvfPmtf/RPfj3P86PFgWWXZdkbj9+MbTw6OiLgbJavVjdBlDjLs8LlWTFbMNs0uu4CKpNQEzGZ+txlcjYxGYqgE73GHUPyfh1rWyLI5vOvv/sLbp6n/lbT+CzL0Ji2apzNYoxBoaqq9374kxQj2Vb1wcHB+++9t9msFkV+c3Pz4vTTy6vzosjW66X3SmhriQmkjXx6A0RAxLZtAMA5l+72LpQYt2YeAJA60smev0OC3MVIpr5JtwUrElNvjstD6w0AiZmYkShGstamVIBu5UEIArbPLRhOYTon1lqNMS0gqRHEpMMgN3UlUGPiAaAHUQXtXQY6S5KUj4jd3ysDBIBkd+wRhXoCkKAkeOWcJUBmAhBrjbUGASI4AHB5Zl029QlXcc45Y5L3b1s3VdN3KzNKqryOWRZj0zSiAdmQsanZNJ8fhLhBRNGQLpOkTFIAl+dJZheDtj6ItKpKLkFBZuAhUjXEFmsFjKoxQVjvI2hom2hAQ/C9MwUoD513ERVUElDUrfsadSGhHdM2Nf37Ji2o6nCNAeLgcy6qiioiPgZnoKzKT55/6pv12flnoDH69uXLl4cL/vlvfONXZ7PTs4u/+Mv/SMivId/r1yu9UsHZ90EFEeu6vrq6IiLbw7Mto0Dvg3y75WlS5UpiLEOvNWZyRZ61RdU2vo5paqGqdt/ACnZEzNuFfqc7fpcryd5IvUkAzq1B5WilGxAGbMXfuyI6vUvyMTZkH6em/lQVA9wRKrgXtNzPmL2V1kDTEeKAGyd2drtDxclY9XO/ywRjTM0wk1Pz50C18S9FuCOgb+83ur9JcevPA2rfwU57P6ovS3hyhmOMSaWpiq33q+Xy6upqtbpOt4G1dhju3XXnjO3XJi4FE/JwHxSue0H+XQGYe6mecFv8OUC+CAIgFxcXq9XN2dlZXdchSPSSWpVNVYfQMkmRm9ksK3I6mJkiz+aFza2xqLkzuTW2C2HqwpiACZQAgCLaSMGyQfLSleNtDM7aKAAoDEgKIuH4+BjWK2Z+5+1nF+dnoW1Q4XAxW6/XMQgAFEXx6SeffO3rX7+5WR0eHlarm6qqHj04OTs7Wy9vjo6Ojg8X2Xzx4uXFL/3SL/3Jn/5ZNl88ni2ODw+ef/zxW28/E8ZPP/zxz33lq6EuQTB6ImQEVWIABdxS0RAkjsIYBsg3DM2mjjuvanq0h1ydfAKSZA60qzWTJ0pSTX/43kVdt8aYzLpU+seoGmM/gUca9SOYGXRP9szYc2JCghjTHMawFkc9MuectRbaNoTQxii9z+c4DH0wcx4GiXmeiUjjWwCwNiOSsizbtmVmAnXOMTMbkxkrPpyfnxez+dHxife+qqpsNnPOhaijfLM4pvx1mZ89uttNILy1y/yUKO6nepuqWuuqqlLVYj4n4rquiRC7iU1MyC2d/6ZtnGMAiEEBEMgIkAjkzokTY0hE6qa1nK03S0S21jKpdWr7ctK6bJQ/l7iJ3VVACQCQ9AIiAqiQJtkgABIlhNgkW8u8yJA0WQIqwtGDIwA4fnD49NlTRiqKwrHNbH5y9MD7WLhCRNZ1dXVzjcjzBZnsKMuyLMtUsbc+McaYJAUloqCjJf7WGtUN95JSDbedERg6bmOqQmJaIN66CllepH0cyWgA7wMA2KwQAAgCxE3wxriM2Rjz7W9/W1Xbti2KPLTNu1//qjEkobXzGYTGt/Uf/MEf/Omf/vHJw5PaByI70VkM0rKBLjuWXuPtbPQR+WXwxqR+Q5Zh6jT4FKRnbRyUcis0iCnlbWpn+pae6BE27l2gVBB7wiYiI4QhrSeOmryMqAI8xMR0WQ5DfBSkkLp+s0w2TNL/0/NHtdu8VBVRCQlRRRRJCQ0hqnCnBhRQlDGbRlWtzRRZJQBqVJkWVD3hc8Jh2bJvlAERRDtjBNy2zpQUIwAEVUw+xtYgKDCjIAL3/CYAxAjACn38grHMlohQE39Vu7zTjo3a1QIDBWlU6sAQ+KnDPLpjSSVEPt7ib7OTNC1iGmJsvZf0OIMGUTLm/PzinS+GI1c4l1dNS4k9/Pr1+vW5L0T03lvLqp0RxXJ13TSNMYZ79s7A5MGfFpP0LvyTRDhrbTKYbtt2bBQBdwQejJVF21+3r7Sd0Dv3qtfGqG8ifhtHsX/uXGhbNNMricrurOzvw3J4P2jZBSd7KaC7scsiQvsGqpPAsV3nD7jD2eV+6HXP39wz09sr/LvrGCZ6tvvg+I428vaf8f6vOZnS3Bp1Iohgb48B/cRPy7JMkC/LiqIoxnhvoDwNG8KuCc2rHIneprlOR1K4j5q4b06+e3snJljZ1Mvl9dXV1c3NzWq5TlWUBgXR4JvgvSXKrc0dFw5nGRUOM0OFZUuYG5cZNty5seFtyAcoRMDCAGCCBgVrbetj1bakSoBlWQLAiT3JnKXjw+Vy+ejk0dHiwFlTlqVGKTJbgUdAJg3B13U9nxcAkud501ZXVze5NfODw5988OG7X/9a42NRzNZ18/jNN+q69qFp2/bhw6PL89OHT/LHD44++smPnr71DNGwy3z0yBYkChJCHMpTGZ228dxsX9zWvS2GERwad09u/2HMzTaqyUMiNk3TNM1ydVOWZUp4a5omtB4Rm6ZVVYMYE10pPbnS646i7PbpBqfBSWct/Tv5xIwPm4igT1ipqirlLiR/gwR/+baRbBrvNCK+9YPdS1lXMUbvIzMTmcQvTUfYNA0BGksOXMcdBb25uVmuV7MFl2VJ1ubzIqL0XlbThtd4JjkxxthlJfydR3yvgvdSOeucCyJN06TnPATpQ6VRRUIIzpCqMtu2bVWwKHIAKMsyRk9MtW/ZGGYuy5VzmXNF4wOwEUaIypyI4kFEnHMhpNhr7Dqu2FkIDjHkokFUJAZVEYxBVTX64GMMyVBqNnNI5EMTVRUiMtR1BSJFkdV17WMgYocQJBJRUBEfW9+EIHmRuSK31gJijJFtRkhptp+uMrMhAkK7dz2fsB7SWhrT2KRXE4zpHqOggu1PhQBRAWNAYkVDBpg5VTUCikyoJKpNVSFiCP7gYA6txBiMTYToqADLixd//Md//K/+1f+82Wx++Ve+WVaVNRmzgZGTynBTJYs7RExS7QEB0q284cF7UxCGKJQ0YYsxxiEoZfLcGWO890MYyYREMIQ0jFNDb/EIEBEw+ADYBUVgN/iFCOp9JFRjDAGBdOYhqV2JCKBKIEGjShAxqdmqINJ1WRI0iv2CuM3hgChEZNAABlVEwRhUMBCiAKuqdC6mI/EOQQihrKumaZI3rAbxPo6+lAwPtbVbLD1gbCJgst2iakAAacTJJ0JgIuts6FYpziIiMVkikyCcqpKKgleVKH44NmNMXsxZonN5F80HyCktRzvoK5AsTAmUeswLCioCCp3uItUDrNBb3/eqxf6EEyUPGwMgxjigmGVFVsxUrMlyIlgsFg8ePZzZrzmbr1ZVuWmur5d1419DvtevVyR2hhh9shJmZoVYliURheCBuhGfdTwpPna3NdiXuzAJ5RvH/naBQnW9VWBH2Yt/xovCxNNiF9XIyMlz13lyF9uM65vReroHnOyNELzL9+UuG5V+ie+qpq07J2BHwoGke6be4m+qQtyL6OBeYuTErmbv647zoK/yfe9ys/xcmLf9WdDPZV3uApVxYbfr4bmlct0d6LenEMdbJcWrFHbdJKbTJA5fhgAkBd2KSFP79XpdlrUqjl3Lt+dtBPlG/3f728epg/eczL2g9y68N75240prPMzpIrx91TRVG8P19XXbttfX16pdDnjXs28aNmgNGMJZRpnjzHHuTOGsszzLnCG+FXHOpMhIqAgMjIiCompbjaSq1oq2C+eqqqqqCrTzd10sFmG1dMYu5gUAWOJZUVxfX2uU3Jmq8c66PM9PX7546+kzY0zbVIxU1ZVzJrf5ixcvzi4vHz56bFyW5TNrsqurK++9MaYq1yrSlqv/n70365Eky87EznKvLe4RHpFLZWUVCbJrmpihIIgYkIJAga+C9Ki/SPBFg8E8aICRBA1FPYzIB0Jbc0aihuxiVXdXVVZmZWTG5u623HvO0cMxszDforK0vKWj0KjKzvBwN7v32jnn28p68emzyx++//az3/n5/fquXpwlEcAHF4SHFah4aBAPPxbJ/fi/PPgtwXz+tWOhNBjAEnt9ub7ffP311+/fv5/gOMf03M+GgQUfVhQjIZCiwYE14lGUb35OTu//4OE0sppdIujmh36LvUkjAPdqHspfJ39iUlMyIqKcNITIsSQiJFKR6OR/JA/3KUIBAEUMVVVVVUgp3dzcVYsVAOQh/keRGIcw6Bmr/9hRd/QY/P/v2Tq9eVEUOWvOGZln9etOwD0AUAy56zkGAxIQj80Y8TEykL5vVTUUhSGtt21ZL7vUSzYR5YCi6pQZdjNom08wzU0yTE01i4poUlXVDKqAYKI555STu/8BQllFRBYw0NznTEQCZoSAZIQiYsEGx0JiFcsGfd8XZVXXdVEUYloQAbu7hqmhwZQLDkTEQQ85HK6KPbySHMPRFF8XxcEA9c3eTAlHgrQKKKCJEUfioDmrWowPC9IM1+v1oi77vuEiGsj1zdVf/MWf/7N/9l99++2319fXvnodfJ5vgYnCM6fGTHYDk57lYckN08BRLTDZ/4LOMzD38EPPNXFW9nyHDnNt2KkuBg4FBh9Dz1YXqimYooUH7BEGRYn/Fw0Fic/TbQDuBhdPpSmHYFDMopkAqsHYtg2oLKHzhRGYPDdvIDK6hg0AgAsAMN55HikCyqiChoGCniWL2JBaPmxpgSEVw2B/ZG/+9aecGyOvAczMiqIcHGUULIwFD7WIRBiIwlibCYBKUlUfkQ12VkyRyAMgGIA8MH0UA3uIvUN2PlshIwTIdswcURUY4UH270VydvXjoOFmjkQQYhEDFlVNGJKltkuBsTw/v7xclQDr9brLqWlz22TQj46dH18f/Jq82gB0s9m4gN79tYdHO4YsPSKaPtbyHaF6nuiXmLksy8Vi0XXdFPagx4R5j9RSp8wzj1LX4Fh8wly2tAtu4CF2dNQV82hVd2hBdnSWfNRjeg8iOMTuHvUCPeK0ebTWGSbfM+B0z7fm8BMeNlRz35ejSYlHr88cy519WzvagB29d6da37366eGn4EgC5F69e3iDHrlZe0/lB26JmeksCFEfD1yW4gAAIABJREFUKGQi0ne5bVtmdq/CucPt0PLpkHs0q7P3HYwOe4Ojn3l+O+Y1x9HUkL258ry3nGxIUuq7rr2/v7+/v++6lLOCoaYMTGUsoCj71DJCUYa65LoKZUFFoMhQFqGMRRHCpGiBoeULNvKOAoQ02Icgi6gRxSjZQhFF5H699U9SFMX5+fnN/V1ZlqvVqiwCIj67vHz//v12uxWzp0+fqtkPV1dVtXj3/uqLL75grb2je/369ZMnF33Wm/s1xwKQbu7uz1bnv/n2m/V6HSOXIWbLN9fvf3axyiafPHvatdsi1KpePCKZKtLRkwSOJXMePaMeOQT2qV+ms8ZSd5f0sIm7rru+vn716tW7t1eTr7eZ9X3WLJlyzpkwBKRs0yql6RbvLYw9G97Dnf5QnI1mWl4MFUVBI2X39v5+hyMw/vhUBD9kt5qiYigKGBWkRKHvc9euz87OQmSHIh3xm5gm5xcrt30WGEpkVSCk3dSyIXL61PzrFNz3/wDo+8COcb1el2UdY+yz20s4TBFGtxL1Ry0zZ4C+70MoQggpCSjEGFWlbVsDYUYAFDM0QA5JdHi4KCCRiXAMkLKZiWTPiRs0CeNLJA2+OyoiSVVMZVRImdlQ/YMpkYeUmYj0fY8BQwiOJTrTj0NBIahhQJKsOSmAhRAoBpeHcRGZGYwG09hREUoDtTs8PhnceZLCqCI7rKAn2cXsXjAVOoyQMUtGBFXPdlMiEtOsg1Nan1OgyIxdauu6+pu/+d/+4l//93/xP/7r1LciQqwXl8v7+827929/+7d/S1VFFA5c4qZmz/fFtCPmyXgIPBlmugfXCNfvOMPNzeQ8H2XaNdPc5IHPIhiC+1M+9IGDsy7uT2lp/CwP/EKCPae6aUOo9WoBjNAASBEcgzIDGTIEjAxNQMzIDBGDf1kas8gBENVcBQdAITBz9p5v3AWG5knpg5uaEQSMCGigyORjUKBAIQRiteykMGb0xygAcAg0fHhVtZSSRzXATFCshu5Q6JrQ6XwyD1ICQRSE7P2bmZiJmuBMnj3yotEQTFENzB1fgBE9Y0UQjZDVdBzZ72j5vD31cmTiJM9BlBACIoP5Z0BTVDAzbPvUNN39tolszJEY2y5tt21G3raas2w3fVkuiD5q+T6+PpjYGcIQYQlAHhI9UXGmI0lVY4z5tGn+0YP7MEV6yHsIoSiKuq7dis0TNo/S2I7iGKf4kNOw7XH91eEM+0Dib0efQCdD//BInbQzvh2Tfx//GHvt0NFG5VSJ+eEFylEK5eMt32Gb8ZBHvStb+lGI7zANTFWBCU5nMR1SEKd+6bCZ3HuAzXiajzV4j1cecFp0pyOpTIeR7fDMZpqoHe7iqHl8TS4aP15HHov9OJkhaUeIxPP9Mp+D7LGn5nPrQ16ciLR913XdDz/80LbtptmGEJqmy30qYxFCsCJqllhxFUNVVSFo9JhbIiIIXvKZDa6nyA7p2KhqZwyQRUlJBvoWMy+Xy9v7O/f4vb29jUX17NkzRLw4O7++vj4/P3/58mVdVVVdn5+fZ5Gbm7tPP3n25up6uVze32+ePHvadd1ZXbttSd/3Z2erV69eNdvu+u42ViUYAtByuXzz5s1v/dZnm83m4nJVWXz79u2LT19CCG3Xrc6ftikRB0MyQMBdlynIiDRa2iqgAsIon9v7Bxzvnd+IPa71Pr0WHhzeprMUd0/UlNJ6vX7//r3/593NbZ+TL/6qqrKKiFAI4/zefy+oagh8ajsfXY1T/TqnfU79u1M23IDEEJ2B5g4H6GYRDiflPO8qBzsKpaqqqqoyQ+ep1mXs+z7yQ2JE6tN2u2Xm1SI+e/bs3fXtzd3t2eWTs/MVM4cidn3abbPn7OyfwDg43A4/+jD6wG6wruucVURCjGbmZ4A3WoEZAEGH2UqXU1lVfZ/G9Grs+15ViiICchYx0KIocjJEUjHBnUPbrfpzTtOhOI5eB019lxOIiiaf5KiKWmacvqk5cXF80k2NogyG0kB93xaxzEk8EsBFTZIt52xjOVHXtSgyc855SE1EPerIvfeYG0Cn3QHE3mRtr5M52ronyOPDFAEhxtJ96fqcylCiDpakRSzbrhVJNzc3//P/8tf/4p//8x/evnpycX5+vmy2nlwC33//fVUVq9VZ27bTfHx64kzN2ATB1XU9X2y5G1VzRrMqBcWSS8L8c+7ZI00jlT0u0vT3R5rQwJf2ngcf0uVxzhcZD1XSGVNgymZgHoLyQGH+izx41OkqQzvH3kgJQDAQG9PDB4UhhnGsN9gFuSGKRzrEEIuiEMyIbBkRsSzLqqoo+I9Y0sHFOnd9n7oQAgFWVeWkSiKSPiFunEBeFCGE4BIBBFDVnKfM536015ZpVSPAdrudBdAPSysU2f22wXSyR1bNoglERNMgLMJhwBRjQURMwbmgIQQm8Cz40ZrF+3y22QlJpFNmo6kSmZMQVL2XBkQsy8oMVcyMVcBPy5QSsd3e3v/mN7+JbJ988qwqC9V8d1dThm+++eb27j6b9l02+4jyfXx92CtLH0MkNEI21Tffvwa1GIMvcbd115wDkmXZ81OGXS/HMRDmoe4kH9/Ohq5mQMQmaiJliKvlmaZ8d3eX+pSzhhD8kTOGlhMiFkUx+l+51OSB5eRMd2Yenk67npNzfhpSsCGVFaegTHc0xsEbGsY5IthAItA95QDykJZluyXFyKSfmP0IgJNXsnuCPEzRZpQOmLqs4dx0WhS4JOOoM8ohuAc7xjZufzpnqOJo2+UfQJ2KMD1RDsf5p5LKmeKch+PY3GjluoMDGADHOPoq7MosOaqqlzs5JwAKMQ6UjhnLcegnZZaXQA/3wnQnLCQruGLIDF0U7uWSHeHE7jSr89oQB1qG+c065EYeBUAeftxpRPiQFGEAWaXpuwxGRewx96pLJANUAzXvDz0TxdDASGX0EgwhYGCUWcik0SiU2LWtQyAKRJQtT8v1YXJMmH0Z40AgGfYFPkCgaANBC9Evo8YY+74VkV7yurmPMWrbX71+c/32zfr22nIruRFMiVGK8MPt/afPLyMjpA4NCkDKESQWdV3EOsYSAmXAGMiYEIHJN5AwDgPpvicAY2BDKzlkVetbQ6oCZlRC7XN6+snT6/Xdma3MrKgXtzfrtsv14rwsS1S8WJ4tY3kWw40lTG0ZuaqqnKSPXC7PU0qhWry/vt22HVF48/rtxdl5U5ZIkHtptl1q5cmTJ33Xh5L7vuu6+xKljizd3WKxykYZOBmoDHefvbULlFICD/CgYGKiAGKexmvgt2bASfyC4zj7fYhb3C1YJ09YswIAEJRAERTBSxhA5r7PgYJJVxaxDNhubqqCTXpAFRExxRjatu9zQgzJjP2d1UCViYoQMwoR+iEz/d4QKKVORoGN93IhRMszDBB1cilwUUDOPaL5kdV1IIauO5pgPURsmqYoCiYCxDT6Eo95ENSl3hAihxg58CL1fV1WIYR6eRZjNKR6Ufd9D1BILNeNlNXZolp8/5vvVvXZWbVs2oYJFUBACAmRcWDOEyKbogoo+pG3c3juxU4YkqioAU9CXAMazJfHo2avYDzd5iEQzixzhBQYwEC0I4NAEAhUEwKoDIhHUQaPNIQscZBZgZkBAzGoZVNn3ZFmQ1CwDtHIGMyIQHIfESwlVmS3v/ekNxNiQjKR1KdWcN1r3/etmgyWs0ZmxVivgykSUQiQ1Lq0TtK1XZtNtVMFRTWmSgWYS/caLMuSwLJ12+YeowFxCAUYV7G2HsCQgxe+/jAFAiaIBOSXk2jqgoZwk8m/xMPTiYgDInVMVeDz1IHPXlJuKHQACRByNqaKMOashCHnLHYXY/QCpohV03TeY0jKEItA3HR9jPG7b7/9q7/6qz//V//iH/7hHxCxKAIAWF9TDExV13WENVideukaCnwmOdCIjImIKgIwBQ8BH3zIXZLnMBQzx4gilobgYvamUXpFJgRSlT6nqqqyJHTIyUxU2b8kjvwpJB8nTs4uA6uFIzICGAeznJk55SSGEEo0TLQWGVnOKKLJSwMCQ1KDZKoMiCTD4YSslEVNUZJFE3ReA/ptQkgiIRRKKhpM0aRjMtYQlASoioXr8dSSUS4CZ1NnAitxZkwEiQwgm1VMDMSGqjZqcc00AxGJZhGJkQ2TmgCwmpqigRABESBkyVrEOFxwy4BgTMk0owbGnDtAZWYObKagvqjUHqq1Cb4rAMztYAhhqiTBTAyzKHMUDYqMWgAuU7YkwZRJUVUUjZCMxNAUlAFtoEUrG2WUDECgDMYwMICQiECQQNSyJUQNzAQq2Ys9BgBADWxIYqqEVoRC+i4UBVpgqkANre5ya1Qj97nbUkBi+9jyfXx90CuG2PVdWZSm+ubNG/fGde/4YXTxMDXdZ74dwnf7fLMjrvE4ZzL4pMdd5vwwhQMt2dw58JClcwq8OgVw/SixCn4so/wYZAR7zM9Dp8ejwOOebz7OmGOHc9BT/MNDxOAQ7dmzNpmYXXuA2I5d8sFXOApUntIxnrqG8znlw9RgYOzMBRlD3TazTv2RrIUjhocHq2UvcO8QBzu1fvZM7U/BufP3nH/TQS0+szKyg1r/JyESh1tvrvSY3/dDC5y9K6YIZNN7qhlOnxZUQLXruru7ux9++KHdNj56zDm7rbh/TRFRpMEylHbc1YcviI+xtsYYYRo4peO9UwQz67pusuRe1Lper8vFEtDqug4hNE3DzDn3l5eXPh66vLy8vt86fasso4o4sTDGCAAx8nq9btuWiK5v3iPixcVFSuny8vLNmzcicnl52XVdFlusLgHAxDUdg+3BrvzVDgdep1jlewTyQ8TjCFUbhABtd1M0TbNcLrfrDYH0ff/1118/ubi8arbumSkKSbInXzKzykzGpgo6fKQ0hit4le//7sbjY7OE3vERUc79bNnvrU8msrm5vCE7g8NvXM55BPGOGCxNkI6IBGIiKspyuVholuVyebZYLhaL1Wp1ffXu008/jTEiQtM05+fnZVmen63atm3bFg4ITfP1fOosOkQ4f6qm70dYFTh0invnEhlNneMUT33w1jj6T6oRwnFBtfuyfOhH1UH3mHvpU+pSSgbDegAj4gjDnIoJfGahu3Mu8Ug5AEDUwX+JR59FxcFMclT2wo4D4ZHTdK9r3rUhGcxpJ98dVUZOGVC4MA2ArDn3uY2Y1RIR5ayxotSllASgDyFIfsgjERHCwMybzaYsy65r3r599+WXX/7yl7+8urpKKf3uP/rixWcv/fRIqXP2oAPLZvjpp5/lpKvV6ub29t/8T3+JIHsPeqcVT4ft6J0DOeeU0qIsfHMNfEsbTPmrqrq4OL+8vHSEnBhDCH2WARrV4VSZXGfHK7XzBEm5KwJ55zPJpKfN6I6v7koC5GRLV40p5pxzQJBECbGGAc0DwgCsqlAxqkCWYZwN9OBXDOPcipkNh4cO4UxkiDR9GGZ2RNGXn4saIhQGkhIyGw7BDgBA3qL730Q04sHrfT7+nvJ4hxDj8ZE30mipLIuiKBAxxMGB00TNpGm68R14sqoCyKqas6oCAg3UWcYQKpGUUvS/752as1Kc8TB37tlhzxKO70yjQyeObHxw13ocuazjOWAICEwoaqbekRIRoKnlrk93d0asJnpz874sS6Lw9PIJIr5/f9U0GwUBNCL82PJ9fH3oqyzK1PexKL7//nsncB46Ww5lGB6vufcqnlPkyfmf+IOhqiqnXeWczfLRfkxnr/kTIgSah9FNRIXHAbFHQBuYGf7+RA4PHAZLzJuKoy3fYVj2HlamqlN+yyme54Gd48mvfFhwH8oO/b74I+TwY4+P/J0POQ0dH3eGPPqpHn4FwlEt4oeTk49bsx50a0e/9SPMrumt5t5ihymUsCOysrlgcqr4Je94YEwEnj3rlJ2FYUdyF+YORvOlAo96Dx7e6EfmGlNE5KTk+eGH1999981mswGAvu9FhJAn63ARETQ2G9qIGSVpvw/HIy9i9lDB0TDN3OHMr9um2Xq/1zTNctH3fb9arZqmcS5c27ZFUeTcr1arPnVVXcf75unTquu6RYhVWa7XaxFhJhEpy5KI+sZjDKRpGjOp6zMnfYkIBi6K4v7+/u5+s1xd6uSrDcaIOi0JnRlu70YyHJVTHvb2R+P7dvu9AYmdt3wGWFXV7e3toi41Sdu2z58///t//3/d3d2NPljm3t4ASsTe/sxaiXExq0zs6GkGNHlyzmci8ynJsEpRJ67dRPicCMBFFX1J7PmXzpu9uVjU+3A0cGWOJ8F608jMT58+ZeaLi4sYY13X1RlP1qbL5dIbSyLS4xk5MJOo7VtG/6TWbh66uvcvjwyhDHTGKR+SnXe7Hed3wWwSivOD3hzYH3AePdjUx7FGQ4CJsuK+HSpZszvTtmmbUsqSzAxUAIgpGj1o0niw1Ae35fCWxkEmkzSY5nMgRqSIZKJJs4lkA0WMbtsz6ZTwMHQU1aGMo5rzyRfEmcCThrNaKJOfBwlZDdJme9PfrgEkhCKGBUJfxsoMmVEkTWIKtw5q++3d3d3bH969evXq9vbWqcjn58uzs4Wqrm+vfO6MiH3f3t7eqiqHwmdbl0+e+dUW0e+//16ln+JznXBoZqLJBXVmtlwum6Yhor7v+76vi1jXtedehBByVkSsqmqxqKqqiJFzduucbGZI46EK4p/f8XD36hzWlTxozDzxYpSuqfdUZVmHELLJePe1743YYiwRjQmYEG3QAiiSZDNQgIRIKg8Ge2BGfpYADK6TMAx9GAaFprcviDav0JAGE9Vx+uPlBE7VhYigWc45JUQCRJtIwj5SdMsfF5M6c1lVYcYn3xlb+5BR1RWkDyuZItFAaAZxTawDy2FkGARRT7PUnJ0KMGyBcZzhZzuoqjvKEFLWNJA/TUGcQqGApipEZKaIJAqEE5FrZ1+Ph6HNY1cREFCMAGQwmyMG79VTB2ZdYBHNHKBsixiL5aIws21z17YNBedPfCR2fnx92EtUmBgRv/v2281m4xuD6EG3NstCoA+UQDzSLzndZW7dWdf1YrHo+z7n7fRgPsot3Judz+OPf7SWnZe8e6FzsGv6ctgTHkVd9th9j9R8p7R5eygTjQPew2IRTttvHnQ+sKfd2m0gd6CteZ7sIy3Q7AMc6UAOQ66GN7SfWFc9eq0OfuD47dhrxuzxpbgLkP6ouc4p/G2aHc4Llwko86uhu+HUh03v/icfmMU6W9V4FF3foXHuxdruGnI8cv3Vp8HjgynnXlVtdMRer+/efP/6/vZONJEBaCY/NzjOvy/CYAjkz9Pjpkf2YCOOQP4PkMs9kIiyf+XxR3LOm83G2zOOxfaszalLKWmXsqSce9VMBATIgay3sqy5iCEW1zf3y7NzRHT/4aqqmqZZrVZmtliUZrbZbBhJVU2krqvb29u6rFpJt7e3IYT13X3XdsWyVs3EDGjZxBPOJn4mHOz3uenlPLbhcCv9qB3R7p8/yPmatvVq0nJaLpe57969e9fc3+ecGRDGbT6YKHhTZ+D8X/93RAwUJkx1Wpx7s5upbWNm5yrrANoMcT46EFBttKUFgyHUZxrqTdONSQG1RzGQlD19YTiRiIoQy7Js23ZR1T5fuLi4eP/+/XK5vLh44iqAwLyol5999pkhdSlhDHs45DQ+m/d7ZLR35U9Z1Axv9dPT2Pf32uCMClMAqs07cNMxj3tvFMi7raWMvG4DPKS64OHsDMcx6KDeBBNJjrJ0XefEOdUMaojs2bkTlZfRnTDUFMAMyZg5QHAnwyytqqowomkMqlHAchK1jIOqs2SKXr5PhwCgjZlwkyRvBD4O9sUUVSdiKQ1gXdt3dZ2LaH2nQJZy+92rr99evXr+/Pnq/OnlRb1er3EZUurOz5dq5qzOq6ur9+/ff/vtt2/fvi2KwhsnIkq522wHA62u68qyzIBimFMWtVjVZmbEyxCaplHVvsuqWpUVBl5Wy6NyO9HkcHcIYbFYxBi/++67iefpnUYIQbVVFTNxGNP7nxCLuq6JaNM0ACaSRTSPIShTuOVwQ9mmtJU+i5oMn8RCjBFUvGVyOBEHexcgDn02l54gApqpeH6AA2iITAhMg/7MVIEIg6ENYhYSADPx9aaqKibiRFSeMUowxshMPQDzAL6JmMOeZhaJgZRDcEw1xgBoZjKNgTxrNIRABEgikqYQ0enBQbjjLoaKiqo42OpMQ/KcMwr65GK+tEbc20wzEoxwnE2wORL403tcn2qmgIwEakPEPAZmHYST404PwEQ6jrcG0xfYKX1hzg+ajh0yAtUMQIo6OHYSqwIKVuchsMUi5CaDpViUZUkhmmRTTVk7Fi7KQPyx5fv4+rAXExuYiPziF784Ozvzp2xVlT5/hd1kajtRneyNqx+Gu0fq2p08XK8O67ru+77rkvu4nCJtHrR8+89vOt31EeEpC/s9YuqeicjRPvCgz6S51/ncCeORvnGvKDQAH0rNG4w9P8xDCuIBxEp7lLnpfQ6V7nYw9t6zmTlaIT3OTJvG8B/Y8o2wqhwFQonoaEVFRod3Ck4EaexYuZxIsX98VLHHj52volkDfCT0wgaZ3GDbfQziOmLQMm/5Zp+NpinJ0aS+UzS2Q2NJOHCIBTND9cLUM98G33AVSf3t9c27d+8MhAy6riMiM8lJMTyY9+QsAMJMAPjgVocPItKHCwhEyEfCS3BwopiPclNKbduK6Ha7Lap6u902m01V3S2W50TUtx2o5T55xnfbdWVZXlxcvL2+MwQFatv26urq008/9eKgrAoiuri46NtGdeVZAiISY+zb7vLy8ub1q6ZpPv30UwDYrO/rsyc59xwrtQHlNpskm+CUyANiDz2+6x+BqeG4aSFMCmoRqapqs9n0qQ8It9fvXr9+7eHsZVEYQC+ZSJgJEbuU3J5OR4n1dLmnChJ2nVqPEe3sVNIjjAkNc7jPCbTO3XBrrgcob2YxMv+mXhCrKo+7qSzL7XYbQthut6vVipkXi4WqfvXVV5+9+PTp06eE+ObNGzG4fPr0ybPnnegBnYTgIGX0lIfz/1evo/tuBr3teEEjGBoAzknX8lAc7vw4Tc2S6aQQtL3udM75nJ0GaghDAppkEckyZDPoQPTVEIqxnA7OWVN9YOB7Fx0QhABQRXJKnWBAhDLGwGwWxAa7UTca3Tuv9gd1A9BHj9NP/A0nNmBF0nWdKXddt97ev7169atf//3t3fuU2ovVE2ZeLi6u310z283t27Zb/9v//W//7M/+DAD+5E/+JAS+uLh4++YNAJydnX311Vd/93d/x8whBBFZLpfL1crMnjx5Utd1VRZPnjwZ2JXuNKvmP7haXVRVBZrmBcwQMB+CxyGqDshk27Y/vH2LiP/BP/nHz549GwMJuWmalFLTNOv1WiRdX1+3XbNarZxatTw/963kLH0LD6D3yCEP0yYKxFlTEcNiWS0WlWau6zoQqypTIMQQChEVsZzBcu4BAwIH9K5IAREIgBQJTUxxFHiTmRIxIWEIRAEIAUW1z5b7PjNgcguinAGdD4JFjEUREGNVVSFwQ4hoFxcXq9Uq57xYLMwMtfBBM0iFaGUViyL6FRtG0sxTIw2gBtJ1276XuUhhjHfHlFLX9w9nF9OQ4De4OqhIN/SKNOgsAvGY92BZMgBwGK0fgNSGcRUBhkBEFCKNI60cI8cYGSzGWBZlWUZVIBo6W8CheXYtd1EUAIS4QfRZmyKwgeGuk72NxzKAecsHQEgDyZqIABhRLy8vfud3P4uBLi/P6rLcbjcu+i0rzkbMtLo8Wy4XH1u+j68P5sUB/uIXv7i/v/fDq6oqt0WajmE4CDF/nPR4RFV1UNBMDY8XXsvlsm17T5raQ7QOI/7GH995chMR7NKlDiuqvdiDwyp5j4N0Cms61WnsmR3/KK51kBuxj8j503fy7Rt9Z6b/HSL+Jv7AKAI5XlAedHH4eBTBI1jE0Spq5//VxwIV9nitrmye1To493GBwe19Ttmyw/tySlX4+J8fnV8chqGfAo3Hv897zV7O2b+FB2S7rumUNeKeVc8AsCPYzKducnY+idSNJcgjF+QB8ZjJ0ibamA5Rt5JzJgTVnFJq2s3Vux+26zsGNCJJmQCNXJI0umCrpr4XyEVdTc3evPGb81H3LsIg5IQdu3Az9XSCLqWUkhmtt5vV5ZPNZmO5b9v2/PwC1W5urwMPPZuTqTgGr+TcN/L9+/dv37799NMX2+12WZcmWpZljLHrunpRdW2zqCrV7NajxOAjp5zzcrncbjZEYFnJAE0RCERwyLP2yc4RSP/o8Whmgfgn9Qk2cKhUDHja1EgppbPF8v1103dtURSOiUnXAICoMgATMAezxBmTiiqoKrnzw2CMDgo4ITDT/x7C9X6ozrPC5p8zhAADUxH8weEFma/Aqc3b86DaX/yoHHAkjaOIek7sYlFtt+u6Ljebez47Q7L15q4+qzZtc3l5GTk+f/68qGqfFU5yPgPCR0+qU0zaD2nLP7DZcw3e4WR15+ibbMx29Hh4MGmCWSTjZG1FADPi/dA6wlFdgyGoSs455a7LqcudKzMHbZ7IFK055LnR4Iw/MHWzqZgjHqJJJIsk0WSQU8a+byMXROxmYEwUYyQKw+mNMDBX0OYWWWPamyLua4wnqGdUQ8GkAXv37h0iLxYLIri5fff961+tt+/OzsuLy+Wf/umfru/l889+9z//z/6LN2++e/L0DElevXrFTBOfV1U/++yzd+/eAUCIVJSh6zrRRETEUC6WIDr1XQpm4wiSmTmQX6K+76qqHJxUAQDE2RDT8DqEoEo5t0ToTTYzJ5UupwDGYAIiYMCkaKEMAtamXgGKqnKPuokY4q2RmRGSiHicVc5DvTQcpERM5OmO881bluVkm+lvwgQKYApiBhkYEVAlK4JlUQBSNER3nUIzzUMa8INj6sTyCui/fRxtD8gbzNf86PQ6TBoGvoBoytmH2gW7vx3Nm+cJlx78OUUApEzbAAAgAElEQVQcinh4bOGQq+7EZZzRZ4yQh6FDAM3m30FAch4xUiBi4ugOn64cGMyCwJCI4wjtueDOHdbMDzhRMAUzVKdN66DnVEOedt1o3A2oTsmx0YngOD9utCrwqQqZCYAQISGDoagSQgiBgyFiGQskkdRDGcoyZmm73ClkvwlFGUL8GNLw8fVhr67vvvzyy7/+679+9uzZZrNZrVbz4nIfTDgwqzja7z1AT7uJAnuS7ulNXM28XJ0bPSSZHnq3HLDjdA7g7MEXe79iMlvYU08dCuoOtV57lgynOrh58T3Xjey1FnIQZPdIsvkpYufxALrdfK29cLbDDkePxdmf8mo/vLnzUNr55P5x+5Y5tulX6aihCxxEaOzc+hOF2r6xzaPw3R6sMfdZNsNZO22jtQxMeInzXgDQUPcUKX5VRYcAqJRT07XbtulST7v3V2cGs8MVmKcdIuDBmjwFUx/tV49279M1P7oIBxWNJALMuU9ds71fX735wTuoIjKSAYCJBmK3JncArW3bggBqmNgBB7uJYOYxcNiuz42FBoEEgLtJmZl3dE3TLJnBRDWr5s1dF6uSkNWkbdt6sTBVM+xzapru/v7+tu+aptlut23bni/rqTn0yayqMkKMse97F/NU5cIH8Ofn57e3GyYoYgATBKKhJJ1PoOCov9SRw+cYXDxfA0de5LIpQ0Q1RUQBM4Wqru5ubs/qxVZzt7Gf/94Xr199s1qe3d/ft5pjCG7TiKaBEAAFLKtOCcseuYVeixjgjHyBu/lmk4OXjOjT3t6cRhgAXikiIlcFO+IaYyxCgKLw/5xSVXA3KLJNqSgKVEM1CszEdV3nnKuidIf3q6ur6nd+x+eAfh8/efoMCkwpIQcHYWL9QOx0ByHAD521Hbll/y+Qv9EAyWaM6YkNO/VsZg8zmmnNyOxEc/rdCWYpKtjp0Y8NgTGG6tJNEen7tk1d1zV936rm+Yqdnr/DA8I8l2xKZ7GctE85S9/l5JJ7VWUOD5U6AmMAQAR2MZW7gD48OnduxkTvpPHiDCqv+TkwPk3YnTMQGfmibdu+b5t2/f2bb7757pfvr9+enZ2VZf2zL37n9atbIvrLv/w3F5fLt++yWmemP//5z2HUYN/f319dXZVVvL277rru8vIyD9Fwoirv318xc9tuh53HCGrM3HUdgi6XS59EM+DLly+Z48HEczip6rr207Usy5yzY55v3rzZbDY+E/GL7MwCd7LtunY6kHPORRkAYFGf+VjKHcVT2yHiZtM0TYOIMZbT05ZYisDX76/evXtXhCGqLqWUsoRQmRkCn5+ff/7550DUaYkEAYGDmaazRQGWy4rrsjDQEAgA3PKGc059NgNRyVkRPYuuMzPCQEQxciBUEQMqAheBRDXnbKKglgJut9uBHmxGRFUsLEyPJGdLWN/3OaNIUjdxMJoa1xBCzj2S5SxgARDVHU1mYxG/pD5vpTgArSEE1ME3tU9tzhnA3G1oOnVVTUHEVFUxK2Hwsw6AVJOZqFrX5Qk+8I1AlLwhFJE+pa7rFCxYUB3KWlVlIlMQ9IEvwRDSOxG+yLfmQzbjOO8cGemOtAdNmlIfGIsQmJU5np2tDLr13fXt7XXK3c3NDRcLF50C4aKp26772PJ9fH3Qq2m2//Jf/teScs7p888/D4Hv7+8vLi6O8sROTbIPsbJ5y7dHXZsf7lMb5mE+KaWu6xBMVX13TC3BvDGYoY8fPn+1ecjpA0VwlpM+LzoPUb6j8/vx7+wzbXzCdzThTUUOqSwj82oHMTga03e0sj/QQsDhAPVIy6ey9w7TmO3UAHuv35tUOkdcW2bxQfPrObctmRseniIJH7+txwDMwy/4CIb5ozYnR3nLh3+IRLvLnHaKTzMR6brUtm1KqRxlM4euEkeyT1QD0l4ZdKStnVHvJhht3vzv7ZqjHcgOLxTURAVUc991Xbvd3N1cq2rXtEwVM6u1qspcEBGIwvAdWwyIeB5jnO7PAXN1bxHSXp03hQ4/5MiNmyX3CRFT6rlk7zcCs7v6ceT17XqxWOSUlLQsy9vb25zt5uZG+84A7tcbAOizRiZEXK/Xken+bu1pTufn52op55x6Wa1W2+223WxfPHt+Y2sG5DJ2ORtGd7dUcz65c8p5DpzuuQofmVMcerQ8ssK9EDR9OCYRzGy9Xpdlmfv2rF5Is/nq719/8vy5pVYlwdYPNOj63JkSQcSAlo1ZUYebkkEnV8Rd9uaUwrq3+ybH171DZoIj5l9nClUzMz/MHUE6pO35u62WZ8vlMuc8EIZVXVHWdd3z589vb2/7vvfPUJbl3eZ2uVz6W727fv/y5edEoayr7K3ObOPqozkKH0jvPHQohWO/4QQzQkYsyxESnqSFUz6KZhnGbjCldCoAcKj8u+jkl6YPlMgDP6SHPzw83zx7vZc+pZRS16dWVBARUNXEaTI24+UeHE2Qs6Yu99J3OaWcTRVsSFH3beC7FTAQ0BSwtDvv+FFWs68omh5VftYRuUC6ANAkHGNsms16fdd261gQB23aOyL7p//0P/riv/wPX3337vWrN//23/2vVU1Zmr4PFxcXRVH0fT8AX2R3d3eLxaIsy7Isz8+XTdOs111VVZumj3X97t07QCvLcnO/zjkjDA+pl5+8YOY3b96YCZggFXNHIp9opJSYcbFY5JzLsgSAnPPl5aWq3t3d9X3vhjG+jJfL5eRT4hemaRq3Cb296wHg6RNbLBZt25oZc9hsNgx8d3d3f3+POOS8D49OTkUM67u79Xp9tqhFhADLsspivo+EwLnuQJhgQWDuhKnSL6qglqqSQyAEY2YAy3lQ8BJyTmBJs5qqAMpwhngUZ4gQWDWbYowYAmJGNMgiKSU1zDkDaErJsriL6c7uyCyDCYr5cJMpuq+piIzZtoiGzCFlQzUCMjQZZLE4pdu4GHXg1gpwCJAT0TSD7sbZrvkUKWcRSSLi/8ZMRkLEiIwoI8XGNXuyZwDBzGAKTOZBfqoiMop6pv5tsK0eMt89nWee0TpLoho0FQpICMRoRMhEQSGLGAEiMGEgDGVVI4b3Vz+s1/c595vNRrd91/WhiKCmgqoftXwfXx/2ury4dJdOdzzfbrc+1vKH94MUxOv1A5v7PUO2o96S88pvJivfbxpDoLOzhWq+ubnp+zYgxRj8k6SUUxp2L04cNnfUJdp786mpmPPKplpk3nU4f2Begsxhw70CDk4EwSNi9lAzREB0/wl2eyizyeYBZjHic63XNH9CRJE8xwoOWlw8xbfc+wvTRT6ssea3aY/dN+fQHmU/5iRHW47D9uOokY+/7ZQlsNdvw7FY3sNpwkPi8BwoOzDFmTugngpUmF+lWa2jk+zz0Ehzb1HBQTbDdE+IQtd1pigi2+3WH/xkwZ/0IYSyLEcVXPZp5R4QaoCKDxPN6VrtUTcfrH8QDgtZv9r7Q4fZupoqco9mjsxNu3Xa5uL8/P725m/+5m/ubm9y304f2Cv7WGBA2ua8XFRoAKLEvKhLEIlVOe/iQgiRiQeRxqDu80s4bORJ1kXEMXYAmhITbZvtYHKgVi+XMcbND+9+7x9/sW6armn7vo+x2G63dDY4rXl+w7ZJknLK2jcNShaR169fZ0nb7fbF86dd16Ukqto0DZh2Xff555+v727d2qEoy81m8/zp5bfffluU1d3N9ZNPq2aziYuLELFXGANCgYg8NHK6ns5snEdxzDfX4Eh5MPOakNI9ZJ6Y3a1TdXAmACNAiTFKykRgaimls+UigHbbzf3t3WazqQJHLgFANPRdVjJH/NDUrcmx9GN8CEjw088LpsnUfvpS/qmKqvQKadLszRetoxZT7etZi0UR3CAE0USSV0tmFsLwZUMIKeXpgricuyzLrmldE8VIbdtWVUVE37958/TyUlW9mO66PsaiqioA6Lou1iURKxGOZZaa0uSVTvuxN3s96mzgskurHo4L3fn7M+6amQDs6za90gUA1ayWJ1ZLYBjVvO7UbyklIsg5iyaH+1xDi4hFkUd3+yG/m5iISEXmMOGI2SqQjYmjMM/pVtWU+15yzrnv26bb9qkVFDX/kx4Eq2oRi2LvGeFSC2J3KiJEpIT+4GVmICDAEGKMJVEA8FgHYhygwimnYTwEjnjY7rjU73gU7VgKDY4yzIv6DHEDoH1avn0PTbPxa3V98/Znv/tPNtv73/7tz3/vH/38j//TP/rm23949f2v/+HvXntMiA8yttutL1RvyZbLZdd1MUZXmi0XNSI+fXLpa3i5qNw/M7Xd+WpV1yUTBUaiggjymHXr6gI3VwkDqY+yKakM0jKVnDMb5KxmqJpi1JyzB42klJbLpTsJI+JyuVyv1yrghp++xYqiHGYrIQwwYBF8jOLbREQghAkzdHi8bVvieH9/n3NWHaRlWYWRh5YPIZYlohYcTY2Zx1uERcH+br0mYgvGhKhA4MaapiJWFpGgEgGTUo1iNGaLoXAnUqeBLJe1maHadruNMd7drZ0/4kwNskI0xRjqugSAsiz7Lo+jpUHmICI5CxKaKTEHDgCglkW8csOu65gjERmhKUo2ZBqfJoOkQgVwcKOlPCTQTA9NJsIYeYq48Pl1jNx1bQgBgFTzOIgE9ypzFbqpTjP9MQUJRPLEd3CH3smLk4EMyEbhHiIQGTPmrGXBQAyATuZkBcmKilW5kNy3vRgAETdNR6ht7x04IkRVjLEEQGa+W7eqH0MaPr4+kIsC9gd/8Af/57/7P7quW61W9/f3zOxO6KqKSDNjMMehcJefgnMdwn77cSw76NRU1SlhVVXVde1qHMh5L+QdDyiCcxIgHTPQ3/2cj0Fhh1SrU3Ft++CS7bdkp5O7j7zPvOXYG7Qf9S95BLk6hGEPEzJOfYDDluAAN8NHMLSHqIxH9YGPTHznaOreB967nvu8rFlLufuDR9R60/vPvA2PILpH1/MpbHCqJ6fp4wT2ppT6vm/bvmkahiqPk0YRoRP8zMny6yg0Mb87O10x2dHPv+dNP++Z934pEbVtW9f1+6u3gSD3zavvvn39/auu64Lr2AX9ATkhP96LeoUUQvDJ0Y40aFYuMzO5ezbtuO+Y6HxXMmJGVFUGjDEWIbZdHg4EgKIoQkpDZ5Wzcz5BNMZ4fX0tgICcc95ut6GoupRVNUnWrGbWZ226PvddcbbIOZdFoUBmRiGaqDc/5+fnjgycnZ2n3EvumTCnjokQ2HYW+aFM7CRRc2+McmiwdDxgA2Fi8Q0iEr/+RIFgWZfL5dJyau6uGS0GUlVULCODRgJMklGH7EQYNEhkZiCiKggW2HO3KQSS3E9/MsIsRETJlBmJgiqNVAsLgZjRBWk7wz51b0ZDA0ayIa8LmdhJmMPbDznTME1AqqIsi9In8Xc3t0+ePPE8xsvLS6fJpZS44KIo1s2WiJ4+fe4lb86ZI5uZ+8XCKOc7ldlzik7/4cfsqXGbQ6yqkHOfByt/ryYNsfUNYjaiWGgpZwffUu5yzu5byExJJcZYQcHMSGqGoqCGI13VJqXCgNHh9CTfDwpyHLtPXds3Xd/0fddDM7mqBozMTGOrBgAGbtKvxAjIZSgB3GfUEFERRDpDILTABXJkDoRhaK/HBLYD2eRxO2U47jWVB38OohH3UzNhjkWszKwoKjcV77qOCJpm8+aH73LPnzy3ZX0eAj9//vyzz1/8J3949u7du9evX3/55Zfv3l1NUSIAQAwvXryYuKxuAaCqkvMkimOYTJMGKPvlJy/6vg0hZKqGRDj0TLghmNQPT6cJpNyp6tdff42Ii7Koqmqibt7cvr+7u3vx4sXLly9/9rOfvXjxoiiK1WrlZ4He3d7c3f53/81/23XdH//xH//RH/3Hfiz0fd/llFQo5+vra58TEdG2ub5crbq2ubq60pRfv/nexIqiQAoxlqGoRBSAF8sKkKvlczMxEDQlECRh8g5QhpkhYgjBAFS1DmU2kIwOUSEpYHY9nUpAq1Sxbxu1rigxsgEVEwqtqiIJ1fq+//LLL29vb3/5y1+KpLZth5NQAgf84ouf/fznP6+qYrn8pL5YpiREnFKSbCpOm8dAoSgiMzKSiKioDVCEP4PIzCRDtt6VdmbGCIiollNKmvopO9GbNM9giLEsCn8Omqq5BnU0VvV5h409KjBHVWDmuloSWl0vq3pZV0tmBsIYOUs/PUCVgDHMeQ1DcTjsXPTkdzPoyQAzE5gCIpKCCoAogJkio6kCKTRd+vVvvr25uQ5R1WRZVwbaJQBmLzByykm3V2+vP7Z8H18f9ELAZ8+euSuUGwGZ2Ug3J0SFgyP7aOr60aznx3URe8c9MTm9cyqLNcskQT7KjJrHkfnZfbIiP8h+ncvz9ozdTrl07v3JodHLI3zIRyxhRm8G3Atz+5A++WgXejQP4MifGM3hx6kxNtvlzp4QJc7XwLwPOVRqHfYzj2Rp/Gi43Lyw3rt0e/xSFT0KrcxRvnnZffjVjv7szq/Yafl2IitE1Lltm81mvV6v19sqhilieA7zHlW1we722Wv5DtV9gPAIJrzfaWAYeCVgMrjFIBFRZHdoKEL566+/+uqrr3Lfpq4NdSmmIJaTmqJ7QgJAWRQBKafWNBeRqxiLyMzMYcdY/MSu9A5ERYUQvKL1zjCYlSUA4qKq67oWbcsYixDPz86G7YkQQlBDF71UVXW+WP6mbTEELBequW87otB0nZkVXQGgWbTrOjRJqavrett2Xjk12y7E0KRGxLbb9tmzZ//+b//26eUFAtRl0TdtjOW6aYyDkakChyi73Ow5E3sehQKnJbvzQc/cd2d3U+wzctEtyMkICVSZuWCS3Ke+Y8K6KESkl4xggTCEfr1VAmRlNz8Ao3H98LT2vEWfg9iT6GigM8HDCelGRKbKzHFwzxsSqGCIJNgxL52qqPly9cLLUa922zDz+fm5/9KqqtptE1arqqrcSmdq9WOMplYNKGLRdd12uz2/eMIUH1Lg/JLiA/f7R3ODjsRs/oSH5z6BdMbl7vq+G8NOhAgQsSwrd63gGL3XTblr2m3TNE2zUcshUFEUi/oypNDHGEIIyEQ0oBkY0KYBgeoYpD5z/Nl30sqqOec+pa5rPCau1dY7lhBCWVbOEsxJlRI4v3RgfhqAMscSSkSkgCEESiRaKQioOXiPwPAQ/miTutXtoA4dsHGI896P45sfm+6TSTz4yqplYgClqloQUc7dcnGBELuui5Hv7q/fv39LUJflot12ABoLXq2WBeeyLF++fPn555+b2Q8//PDtt9++f/+ubducs2ORLl9VgyydL1cfOkuf2rbt+16zLBaLclGS2yIBFkWx3fbTMvblndJg4uJ6Yz9diQGMiFjE3HYF0fG0MDmUjOHsD45fTgE1BArBzUQQ0fsNJ2L0kB1gJyLHCUMIrZmqVlVVVwvzPMOciUIctXMhBAoMoIAKIgoCIGQKQM49nsfAIKK5HEDBjKbYJx/3ExEYgSK7gwtwICDyxN6Hpy0DOhE951wURdu2k++oqgKFLH0IsSxLd2QoiqLrNmYARqpJRNziMmfhGJkDosFgO5sDEiK5qFLA2MgMswoImJoO6nrXqEQA9RnUZHqk/mQdtolPZs1MnEQ/2IwBqHklRszkeL+qAYKKmaOIEyUZGFCBiYYhxSBbGDTSZCCzwx+R0EnLgECqOCp6POFGwciXDiIhk2Q1wqzKEKq65hC7rkEsRRQAwchQwAggfGz5Pr4+6NWn/osvvviLP/8ffDZ/e3u7XC5nLd9QSx5WkHt8zlN90Yc0e/O2wWNt/PnUjVTAYa52LPlgr27eg7keHvnH0L9TmNVP6kY+sDc7/Nl9Q8hdKcVRfReclpwd2pDugTynJtN7dMfHw+4O26HDkIbHHVwPeVZmhqg76pQTI/kHXabx0cb+aA23d32m1x7H+Edt9E/5bU4ji3H6Pk06xTMGttutO08ArPZ40Yd2QbMWDuHAkeiE0yAMkd2nt96pDy8TjY0MDYjIjXPvb2+++c2vX7/61t0mzVAVdAxHZmbXGRVFQLK+78mgLEIRY+QjKRSzCw6zQ2PkTpsR74NdTdPFEFar1W+9/Gy97ZQGOdTdZpNzjkDEbGIUg3RtURRlWYokZjaTyMyBVLMqiGjb94yYVbo+iYhJaprm/v6eAFOWq+v3n3/6smtT23dsIJJCCCklU2m327NYlZHvNg2qDXQ+DOO2IjgqYD7MwNjln+9tzz3O4X4ChxfiXgcgmhkDGJikLDnllLbrjaY+ICzLok09mIQieL5a7lNC7bOKGRsKqvdFMZLqAKf4R4AxR8v9cWeMfgpFFBGnODIP2drzfv6oEete/OkUWjgd8g7Q1XVdVdVisRja76bJKZ2dnbmhzmq16rqu7/vLy8vzi4tNs/aYvrOzs/V6DQAvP//t4Qs8lK3TUP3k8OgnZTN84N/eS0Ad937jHhIZGjMry6osKgfDnQWacrdtN/f395vNfcp9jFyW5eV5F0JwOCuEogxljDFwgZgYg3MpfaaE6j0XHT55zUzA1LJISrlLKeWcso2zVHXXiuGOdF3nwZyqiqZIQAREUBADagiBgWLkIEEkeU87gMBIA4t1WDaFsx13BoZAu7M2Ak+boIEi/kB80DQdxUPD+7BlKISASDnnRX0RQikZmLVpNvfra8nUNnlRrZ5cPruMl2bUdV1d18vl8urqChF///d//w//8A+JaLvdvnv37je/+c2vfvWrq6srl/mpJU9dB4DARRECAIVQxDqq6u3tPTMyxVhBl8WDrKaqw53nAIAInzx5MvF727ZdLBYAcLZYxMj+5sz45MmT9Xr95OnF0GznrAIqUJbV6vzSraTqelEUxfMXnzx79ow5Xlw8Kcvyk08+cXoqGJUx+nUD7BZVfX938+tf/5pMb29v26Y5OzvTwU4JVfXd+5tf/epXhkRc+3lCZhwsMsWCAuPZ2cKTDZy468tAe1EFFdLpaYnJl7lkRo0qmFJC6EM0YqFQzo8CBjOzFy9enJ0vi6L45ptvYowvX7589uwJAcaw6Lru6dOnRVH4WMSn+qbu2aNEGAKZRUAZ7ZGRSHyKVHAoiuCNNGMY2JVqI3dmCH4EKG2w1hQAyB0fTt5FkhmYZUT0fNGxcdUsOWchMoBkigDqrXpWU9WsRtkJ2DpooEAByVQRUAZbpolfowA8OxbNUWczlKwK6uwVFRUzswwAxsyu0SUMIYjhpu3alMkaPzbJQ3QJGRTBAsePLd/H1we9ilj88pe/LMtSVa+urj777LO+7+/u7p48eTIyJedm63YU7PrRvPL5I+noM9QfUROw7tHJOedh54k4kWWnbDoImoNjDvsPtdOJvmWvMJ0YID+lcUX4sbCKPdHXkXZ3t2vdQ8/2ur5ThM89r8ujArBdSO/H65hTgCceS0GcMgAAfwRv3O369JEPcAi6Hl1vR7qag855L2rsELL+US7u6dHGDrbjdZWItE2/3W67rpugoQdB6dh2niKRTpEbe3Xq0RbRrT724NCjdfmEf05Zc96AEqAHqTkr6ebm5v7+fru+Pzs7y+ZefjDr3wxAI7FJtpzLIizKKnjc7IkN7i3faMXOEyxDiJF4QtoTQDBeLc+UMcSyKOu2FzGtF2fMMaW263PbSdd1NrqGNk1DBNKnGALEwk0bmZACZ5U+CyOoQpKshmiwadr7TaOqdVlcXb17+fJl13Vdm1hhtVoR0WKx2NzfPX/xouvb6uwiEBsIAPPcafNEkN1hqIz7Fh71vjr8wck6dX/7IIgoqBhaQTh4q+ZeNKmkwIjAZozK2RTRVKksIvRJxI/PBEAIqKAIYW6d6p92jvXNb1zOva9e5jhQv8yYSdXV0QNqMY4xHjbynJOvoy/L3NF+MrL3rbFYLAJzsbpYr9fMvFwuF4uFPwUmDND7g4FFXJYcQ9P2GKOjfMN1QhxxJHy82Xvc9vbxgxEPeNejX68A+mjD1HLft13XdXrbtm0Ri9XqoqoWvQQ30vy/2XuzXtmS7DxsDRGxh8w8052qqqu71Wa3myIltUwDEkhKIGTAEOw3vhvWHxA8/RAD/gF+8ptMAQRkG37hi0kbMGyLbJAy2d1sUl3jHc+UmXuKWGv5IXbus09mnlOXpgm/3ESjcevWqTy5c8eOWGt9U0qpH7q223T9JqY+mVMc9CrmE7AoKu+L3oXCFcxF8GVwwTkjcrvY2/uyaoLd6Awm8+CMHQ2x61MvEjM5OYfiqGpK2ratEE7zFwTLaWPMbEzMhC6zP0sGn1fdGN1pRkY2aiuSgSLOd875iG1kk0yRPLnHmHrjYRhyX6qqMQ7Z5oQZ840OIRRhSegcO+8H70uC0oxTGkLhmnadInpXL+uTs7Ozp0+fF0XhXZnfvKqXIqKGMenJydKH8vTs4vs/+GHGEt+9e3d5efny5WfX19evX729vr4ehpiS5PXWDcKMBgjoiC04z8yCOW2cd+4dI2otIn6HWYlIWVcZP09dn58O58h7v1wum6ap6pKZ6mrpOOx0sAJAzrnlcrlcnIjIol45F0TkxYsXwzBk0xczOz09jTFqTIjoA6Hp65evttstGZRl6ZibbRfKQsSyYvz65ubm5iaKJCUAIzAi8Iw+uODROTI4Z7hrecbGSVl1R+wkBBCDqKBmkHoE86YkMQJG5w0pAfn8VTCzI84TvE8//fT09BQAfvKTn5jZxy8+Ol2dMfNieWpmp6crFzw5NqRt2yQR750ZJLGUBAiZkTkA6uiE51zQUi157wvvQsgmxmOPKWoxCmIyzappJgJEZ2N4jQIA2XHTLBFRmdUbZMwoySSZkYGJas6qFwBQAVNUAVMzMnWgCoiaI3jhLqH3fhA7KCIb6lQrqoCgpF2kC2LUZMpD/gzOUwQx9lXhAKWPg0gMoWQkUTYMKr0ZJBUAAnSIH1C+D6/3Zqe8ffv29evXL168ePLkSSalFEURY9xlQfF0ZgMez7B+xLTjffmlO513LgiKosiZS0NMU8u3BwtWDeAAACAASURBVFnAsUP3YbqjPTTuPZqTdlj0H/q83bm5vEdneGj9sveGe7lYU8+y+8Ocg4mH/KPdtdxrfScga0+gCLM3PeyWH+rT5gTIPcbOXo+dvYMfornCfZdwRIQHWr6jxjPfSLzcKzrpWC8Nx9Ol77XCD2VO3LvYO/PJI7l8Ob2gaZpsPDi/xaoq99GSb0zIODqq2Dk3PBhGvzfRmK/wXfBuUh2DEYmobQcZ+pvb683mNidra0rgiuwdgezQMkAnkzEjACwX1XK5cH6E6+aXqapilGl/SHkncfOWIFsITKuCAXW0j2JmXlR1WWAEJXJ1XfedWh+3zTYldcUon2+aJkvCEOxktWSkYegMAUb3M1FEMcse244p3xSNiU5wvb6JMQlAO/SrItzc3Dx//jwOTYyyuV0/ebFKMnjHSRTIAFBiAiSREe7bo6UdTYGD+/SE9+cF3HsQEHYkq5HzK0Mcut6SEBiAIaF5BmNSQLFEUJaTuV+MQGaoZgwQZTS1m1q+HK410SNzAMmo5YsR1DQJjE4PCAho4Ih3/gQ20pTszvjq0Bgpt3kT3Jf/vFwuJw6nI04x5Tc5PT0lor7vM6gyavZcjj7TrhtOT0/retl1HZGzWVc8ThweDrF8f2nxe4KB86c++29lFNR7XxRFjL2IbNum65q2A0UpY5P7jaZpkmYt3xBjbyZGjjj1sSEit/HMznEoy3pRLoKvFotV9HVVKHOhgjvYOR9DO1LlfZ2CqiaVlIYhpbkhyo55bjFGU0q2yyTLXDEC58h5woBmjskjMiE4dgBOVYEs629BkwhoEhwRY8hqsTHwbPoaFdUMUUUMUXLiSUb5Jk7E7iW5GV6vb/qhRcSzs7OLi4uaOTPlmCrCMoTKu0IshhBUB+fx+YsnHz/76OTkhIhTEseWycDL5TL7fDgX3r27qus6hJANnJj56dPnT58+//4PvpfXQkppu2kvLy/fvHl3e3t7fX292Wxevny52bREUBQFAMUhEjqi0cw2r+q81GOMIYS+71JKzNx1nfe+rhfjGkHsUxRAYBqSFOwGSRiHEMo+SZ/azJlc326zl4GqAmI21ctb3GazmY6ebDdl68Ez5ziHlCSTDMuyJMcx9n3fhlCOAD6Rh7xfCYERY9a8mRkZIBkRMd4ZhsFsYqKqAKomBkrIRyU2wftpijRNwrquS1GI0TkHapPiQ8Qy8tk2XVkVRASGdV113QC245ajQ4RshZqBr/xwqWlKqTVxLowGLciAdxGOuzglQXSIgMBEuY5Kkrm8M8todgaAMUr24jJDM2EayddTLISZIhCzBwNERnI7OAQNER2T7Sj9QIQ06QzxHlNc8c7vZQyUv4vcnGpRypZABKjE1vRNKMg771zpuQCgmOIQjTRjJOOHZRc+tHwfXu9HXAH76U//LJtft21bVVXXdSGErDUHACCdYpThABl7JID4IRjpcZ5h3tSKolgul3maleVPMDtCiMghRZO5rWKuoff8CechDUdb06P6wKNixb1Luxf5cMxA/yiy9AgYOPFX75eJ9BBB8YEaxR6vYO61at+EXB02pXvN1YQfTim6s1v/YKsM9+3yYJbo8AiceAg23nUyD60rxKM81cOku8fzGw5ZpgcXtd/kTPakubsYT+gDcukh/jb/dXSsy30PvPGxz7z3l3cZI9mQgGEYuqurqyxBNEmrxaJpNoilqhIiM5tortHHWjz2jvHk5GS1XOZBONJcqGYiYqAKiohKOaaC7iYIRohZRQEyK/1SSt5xcB4Zmnbo2rYbYtfHtrmNMbZtb4aKQMghhG3Xv337drlc9l13fn5+dnb29avXEgcjVtVo6BkQWVU1RQQng263bQyRGLbbdrvdmlnbdmVdEYyWv23TmFmMvTbMvu6GgcgBuhijL4KIwM7Ue/LDODQunulm7f1biyN+hmOzR4yEJnky3HXddruNMTIagBpjIAZwlAgxpeRCoM4lIEQmFyWKyZjMbnnWsMeP2KPKT76RRJRpIPOP6n3AO/lxgvsqvvmqtt2vmzwz8vvXdY1ocegAINvo+8AheEBFsmyK4PyyLMsMBmamqfc+f7Bs4xE8p7svbe7P+Ri386/Z4+Gxfi8vA9XRmTCEAJgAlt67Dopu6JqmuboeMp4iGpu2zc2eSDQQZvRlKIpiERYg0Gc7ffL90A7DUIVeVatK0TAEMCM2zjYW93aM3RUI2Px2eO8BIyBls9Z5t787esaaNYubiFmV8o3IgmUzngyLcNxPZFrvSkpoandCZUVFVASckldGGakROAGgnRAKicgHRgrMrCohhK5rmnb77t07AA3BPXlyni00CJ1jDb5aLc/Pz582HTCjWkKUqirqRRlCCL50LpRl2KHB3gxzl3t2dpbz33dlA6qCmbEbPbQJ3cnJ2dnZxfe//8tI0HVDWYaUtOu6q6ur129e9n1/c3WZaVA3Nzdtt41xdPzPq3Gz2agq8zjRWK/XzabJYQBEBKjee+99lhRuNpthGJwLWSVbFrVn895/97vfNbOvv/76+vpaVb1zAPDq1atXr17lxnJK9vMMjJSGvu/709Xi9vZ2UdVm1nWdSCLnzOz5i2e/9mu/Ro534LCAKaIRGqIxQkrDtHERUVQRERBQQRUyA0UwSwZRTZjc0IOpA2NNCTCyU6QUZabiszFw8unTp8+fPx9if3ZymlJarVZnZ2eI+Om3/50RdiMANGY2HanCYFSWVZ5AIVnTyDD0gPkpS6CWt+cY1axXVUlG5IidGaaUYpSq8qqqBGhEsxygpmny/hPGTIdARAYDIlEXiSV/P6ophIBoSLs5TjLA5FwoqhLUQghZBIuIwBRCiLEHUrSIO7kjMyOO0OJ8gyVDQCB0SNkWyBgRJO+HCUCdz2csOUeAWJQO0fvA3nNKWVhYlBxCKDXaTkmCqpCSfGj5Prze6/Unf/Infd8D6ps3by4uLvKWlB0R8iSD+C41OyN+e/71hyDMe8J6h+DJjluC3vu6rvu+H9puLKDn0Iqo8RgMdU/H9U3Oig/NaI8ico/8t/uB7/dBGDzuRXbUBNzusQvuBzq/T2nyPl/4QxgXHKjg8uefJ3HtKZQeaTPefwHM66Tdd5Lut5rTfaT5P87+7b2kLzhgyu3hkHuQ19GUwlkjtD+GwPsMzGMLBvbG1dM4NqtSp9xqmr32hsTwgLnoUaDvfo+avT2OSy4faLnhsMtUsG67dc599dVX7969A1URyZZOcZyKOuacTXfX04pIEdyiqquqcI52Vf1dywcABqiZEsZu59pizIzAAMI75w+AUTUPooTYtu31zfr15dWbt1dN3yG74MumvQ0hGBCw4yRmdnZ+CgBff/31+fn51e3tYrF48dGzz7/8qu173RWyRgQAYiYqJBSHfts2ZsUGLQ7DZrsFs67rPLuu64Jzm+t2GIbrm8tyuWLjIixEBFSNRET8yMyReWronvfS3pN1zJ3lMdDpyN/jnVVyTm/o+75tW5GUGURkYETeOYAkRuzQhwLIZY+VnhNGiTFmDlZOVsjV6t0Gjqiq+Z6pGSEaIjGGokRESZp/eGZ6RHuXz9kTnYwcIgLtJLjELv/bXF7nK6iKkhhEJMv58n6erfP7vg8hlGU5Zf11XXdyenp9fb1aLsdmL4QQQoyRQoBvmncc7vb/7wgpj58j82ffeSIuEcF7R/WzovCXl1fr9abrelVNIkniMHR934pGI/PgMAERWCgce+8LRx6RETiloRVwHBC954DIhH7qpuZ7RX7cMs172sxDCKUVQRHJ2m6YEpgy89A5x1yIjLsxoSKa8+T9OBZgtDuT0HHfVlAzE7TRORdMFWmeoDu1fHDfrolQiByi0s5hmJmRMlUyp5VAUXi1tF5f50nZbrvObkNFWSxPTk4vzp/6Jm62b50LZVWUVQgh5OqFiPNCJaKyrIpitIQRMZF+vHBy+ZKJuB9aIkfE5NjMkhhIzAl4ADAMybnw4pOPX3z8kQGw3U032GHu625vbzMH9S//8i+ZGRE2m01Zll988QUoZGYygMUYfWBE++qrr3JSq4h5nxsadM4RWtcNGYFcrVb5IP72p5+a2Wq1evr0KSL+0R/90eRdLDIgjU6bfd/Xde2dZ+ahiZl9ut1uyXFRhp0pso39u4iikqmgZRFvvmlEJKYiwkr3SOWjyQjmxDxVBZshVKJEO+Gl3h3uXdcxM8kscJUoN8lmFkKW5CVCJhof8+xKkoUDDMTsUuqnZ4od4wgOJyKXUgIzHJPWsxHOWEeBAGX0MKvsAPLdnOVVipkhjZF6qppnEBlMVh01gXmOk1JCZFOUFHN4oIjtwr/k/iawz7Uhg7TTmEyVHgEAaJ6WAyEZThk5o3CRAUZLwiQSs614flq7GLebtvBKRITOKAf7fQhp+PC6/8qlG+wSSPKZLSL/+//6v1U+bPpN4blrmjXRyclJAmi3W6yt8E5NYrSyLJ1zwLTnuDjnDR6WmHp4rOJecTOLAwJQNcecC2UAWJRVzIqO0f0CArs8sYsxAu+bcGaMbDJfvhehZopI8w5lIpHeb9XIDMSQkAgJiWx2ojPz1OQh2iSYoPs5eIew0iF5cs93Mf99rrCnQ05EMi1r792IMPdIh5Vi3OUjZ6CAaPwibMKh7sBdo11W4fxuzv1X9i5HYRZXiGD3vPFm3+tBgTV/w5EhPAvoy2DmrqKwOct3dnX3cDkxGW8CTADIOKCeZXJkh/gxx3gvj+GoOHDeDU56PJyH7xwy7shNII8ZIBIioalnF9MAZnHo0hDT0Nd17ZDuPSkAgJhEiHkMap2tCjLQHDpklszIFMezULMrembx5kI924lP39Uu6xWy+y4AINAYHJk16n5MUgZFxsCYRKJp9Kqbtmmbddds277norxdNycnJxg7BAPFXklEBAEZQ0Gbm1syOT9/cnJ2GooamURNmaKSJbTMF9LxWvskrFoTiRJ2EUSLEBZlAeR6VWLuxQY15GI7NG9uN5c311+/fP328h2TR8fNeg3IgU0VHAeIkQOvlksSqIry7dXNtnf9sGGy5+fn33r64heff7E8ebZpvyqIJcXtdvv86dlt1zQpERGG8su3l4uqXi7qV+9uz09WptjHzgUmF4RLrop2wH/9Rz/+9d/8jfX1y9XpWTvcOldXDlO7DewG7cCIARSVUERN5Q74yLQdBOSddyI8IO7dwwZ3kRuZXiWERkSGKgqCLJlvaeodXl9+7WQbpGEDZqd5nGQISEjOFzykWAKw5xJ976An68yiReAyxcE577y34HPfPvTJDBVpju+BKCBDlIzMhhmdQQBUBUxpNF+iHEeWo44pBJXkyS+Xy/V6baJ5tCEihWdEGobBERhibu2KoshPWQ4Kuri42Gw2z58/f/v2bUb2VLW9vX5xcVGEEDWe18+IvRqxD4AMgAhsmrmrpigINBmT7pKUaeJRH/bkO2qkwkh4U4ODqJi7rCKet3k501LHtC7naAyeFhPPFWiE2AcuF1UR+7cG277fpqGJGo0jFwDGMfbdEIGMvUspFGFZVYvgCudKMhIxGUQiREod9WTonQKRKAA7NXS6M0lWm/R8ZEIaHUDJBfJJbzHFRPgOQQt23hVVUdf1wmEBxsMwJLVsXMjO+bJk5oKcgoiIWa9JkAxIAIUI1JKBGIKRgdNcwBopsCoMSWuDpFYChOz8ZGbAEEJESg4jEJktcrsA+THJaX5GZlYWVVUmpsKcnZ+fIWlEQyZjQ5MhNsH5508/lq8b9cLqUmvDNtkFDT2WfmFAUF2qmCmbObAABoSF6bS9KwI4JlVTTZ5LAMi7IcBU45hpEoUiZL8ZuS+1QACQBAC4qE8X9Wk+N188/9a9k+UfwiODwiMTBB0ZEFkWsXsjzR/GRBzpf/lf/GeOkBHYIRiJyHa7zYmC6/VWpGMkADKBgJmILmlIe4FGgITIo7llPhHI2BmDOQDwIMnxDr3PjbmZMzM0EJ64SARQjVmd1E9EfQTKh/vNzc1Pf/pTVe2HmAS+/OrV1fXazH76F3+RUvre937pe9/7Xt/3rigRSVGBwUyAAYjADBgsoWMwy6wQRzQ2oiOrCCJCIsqns3rHZUHIuZcWoh6I1SxHXyKMNYMYSIJsfosQpoNepWdmAhzanohkMOccqIIksgRiBdcxkLlBOZkTJEcECiKWCIlDkaIS0BANzAMwcsk+SDJQMXIGlMyYvBEhQg4SFTSknB3i0SgyJ0WHDqxAMSaHiEwqRsSaTFLaACkHAKltPF6QAdD4Q8v34XXvldMXJmSMiIZh+PGPf/z27VsRyWeqSNputwCwWq2qqsrcIUSsqmrn02V3HcXDLvzH3FPejzAzM/JGRCpgtVqdn59LSpkyISxk41hL4fi8drrGqbuA+0bhMJOS75lq7ITmR+idcyLiQQ9GR/u9o0jLHMq7R3ScjElnMfd6v1LcE2UdsVGFebjw+7L+HoJqH0q0g2PCuYfefB6kcVTIN82P93xr5qOEQzPAo1jKXvO2+zPtmd88BAXvPqHt8VePdvJ3dOH7XFMigt30PRMUJyBlMuaephLTxORwsRERkh1FU49++fuZDbM5wtwddPxpuk9a3knEEPGLL77IE+hsN5qZ3o4t99AOUQTMrK6rZtsVRbGsyrIsm6Z5a1J6H7y/uR28oyKE0gfHRIh59us9J4Ek29APhOAAEbEIoQjcDwMSJbX1ZnN9u768vn53ddVFSZpOVmccPCDVi1W1qC9WNRgxe1OLgzjnisIbpGrh3757DWZvXr789OOP376+1BT//Ka/OFldX70jsK7dXl1ZVVXX19eA1LR9SnJ7e9tsN8/Ozy5OT5x3m+322bPnfdc/ffrs6urq3bu3n37723/2p3968fTp7Xr75MXHbbNxxaLwRT8k4oxNIiOkKaZPzdDAAHcRCzZW/3b0Qd7LCp9hes4sgZmawhg8sJvFmKlp27ZD30/LLM8DcrtCRM4BmFVcqllQrwaLjNmmpKJttBgHAGSmLMsUAF2YiqQ8IwfAyWif74LudjDWOM9WyDGUuLtykDTGBiLs8sVVHbukMVv0M2K2rCzLcrlcGkBZloBQhsLACKnvutVyaapM1Gy2TBS8d8yuqtPQJhGKqV6Gsq5CUVi2vXuAELvHyMhbSp4Y7j1NjxTi7yMInN4q4/aHIaLeheBTVS7sVKpYNW3pvL+5vhRNYMZA6MlMCVmSDn0MPqoqMXlPjoMpqFcVM0hD7ETFc++dJ2T2JRHtSA9majurFDXTnErvfQEAwOSck67yvvI+VGVdVYuqrDVZ03SiJpqyKavz5AkJDUjAxDSpiVgCE1AFFADJQfO5WzPIUl1CLFQxaoy2IeoQvQETupRURIGoLCuDhZk455zH2RxyR74gQMA4DCIREReLFRF5VzCFFIeUBkm9wZCZR0WoRFaLRUXEb969rhfn/LTohpK5YJRcCe+GiYpmSXQXn56NRPNWjAB8uGAOt9z3MXb+q76OlUmaZ3b3GSi5RzAiWiyWVeGdYwJAxL7vHbvtdktIb9u3zBxNsruMCudADBUBABkB4cnDfExZBqLpEIBdV+i9UxXV6TQZ3YCYeJTU7YQ7uRMDhPn0PKWESCnGr7/6KgtzmPnN65dgSExt7DNg9eTJxTRLnerScddEy9UmjQqjPb06IQKzTgOd7AcGYFGA0AOpqQ4pd6cOAIPjrBMWVZWxzfMuE1InnnOWfBtnJr7ki86rCJOCc+bGFiuhAgIhGkG2cyFSRWQCAIsElgkv4IANAE1NCQA0GUyTarMct5rvO8KIvCpBdq+1CbGQHM0JSJC11HerZawiPrR8H16w1whl7kF+LHMx9zu/8zuFk6qqsi95ptjFGCd8Of+5rmtAM1BJOtHSHhdfHQ1COHrQzrfaadfIv529XywWL168UNWsico4epZD5AcV7jsTHt21j7nk4VFbi6NxBXvpbXvd494HOJIPcR/vOmR+joYfMebN8aEc7Ye6uEe660Ml4T2EQe0Rtio8ECwxp0d+I9PJDmIGJrLEnAKnkg6Xx14Ps6cgfYhTeuiGYt9Eots7S44GuD9kkRqTzi5t+t/YQmU/uum20v3XN14OHnzn+5d2rHh9JDDzaIc/hfIZ0CDy8uXLm5ub3PLljy0izFaVCzPbNFsAOD09ZbRoVgTnfehjury+urk2SyKSFNEhOabALjjvAztHRHR6unKey1CUIaJBQS4UBTnnQ1DCrus22/bt5burm3U3DPVq6ZOyC64IZbVwRQCAsixXVUhJQygDexFxxMzUD9vN5vbkpFLVn/6bP/6n/9F//Pd/5YfeZEuXMfUnBV1dveu2jSdk5np5crvZrps2CaBpHIbbzbpt26oM1zdtVS9Wy5P1ze1qtXrz5vWrly+//d3vVGUZyurVyy8Bi5NTrJdBUBUc5oECmUNKkLHY8YHV+2N1PYD4HsmJmdT8WTYlIoAMNMvLMdhut7EfQM0xp53sEzFbmJAScR4iGY3NKDN4Lq0ws0olRj/HvRE5jm75adIl5k+SbHzMxWD0V0yqqjE7AI4VyTjJylzBTCpLkIgI1MqisMI556pQ5KlHFtNMyN5isUDEFy9eXF1dEdFisei6rirKlJJnR4CgVpalhVEElZ1RnHfJzOSek9VDs62RTPpNisq9Id178jynAdNh5srYbSZD47pcLqqlWGq79Xa7XlZnVzdvb26uYhq8AwoOQE2MCso0lo5aNQkuZUg/gYKKxsTqzUp2jnikFRjSKOwBNc1dDamKmiESMws4j0BEflgicw4wKELJ3m3jtum7ru9EUvAcgmN0iFHV0sjHTlGjQVIQswioZppkyNnx+Y7TmENXqJpqLxJHy1mkFFUVJAFy0Q31EE/KvvYusM+09oLQEfkM8WUi/xCbftgayHJ5ZurAvCZLKQ1x3TZXTfeu7zeS9PTk+fe//0Mz2WxvbjfvfvKzP7y9vfr0W79UL04rOSFSIlKJaCkrErOH6txiJ4TCe5+DCODh5OH5nf2rDrL/aiPvu0Gimd3lDIcQYt8BIDp69vyFpAHVfHCkWpdVXVYIQERfffll/m+ZgycuQwCAvu9j34sI7Wz883WM3iSYzZN1Z8WUL1BjHHYTZ51zEASSiEiaRJ07FyhKU6hGzo5HxIuLi4uLJymlzz//HAAuLi5Wq1WM0VdlSumTTz558uQixohoKcUsxpuzYPLRA2mYGGG7sK7RCEpE1NKuJNvVaeyInGMUEYGEoNOO5Mnt+Ds7ZM/aaQ6b7++4xXW9jbmFmU3qEBHJQWpIEki0ISomICJHiGOEH6oROxCANCjGYei6rkfM+epKBLkfHC0xDAmBwBAMDRgcmI12upryN06AoKA6KuGJMSd8ZnrQWGtYVmXrh5bvw+vea5qm5AYjhHB5ebler3kVpjM+y4IBRmii67pRN687wwbio6jCNx6lj4NOcxTiXha55bHW4vT0dLNeD8PQ9/0dlfQ+4jR/2zszwMl4ZlZm7bV807Y1L/AneGovW3xug/lQ8/D4d/JQuzslJu3Bg3P52VxzD0d9ZfDBhv/YR3oM0zvSPMwscOYI1QPyNjvaRk4t3xzD3HOoP4r9zv8xY7PzAmvuH3O0jX8k5+CgraI94eUeKXTv4+3ZWswoNLYD+Qa4n8x26Ms//y1wIJfdu6KHtH8P/c0hMGgPGNjmGLQ8W8mfOcZIRKVnJEsxooEvQl2GpmkyhtkDgCbynoPjQJSoNxMDFRCNQxJO+UyFLsVlXdtJDvhGhwrI5IMrAnmXVHiIoSpPkEoRJBclATkFQ8dFUbDzzjmxxN6VZVlVVeGCZ04ybNfGZCerut1uwvf8X/zZn/3K3/473fY7lxHevXs3bNaBSD0BGiL6UIYQm24AUe/IMeeNZVGXfbLr2/XTJ8/WAEVZlmV5dXV1cXG2WFQm6enFWR/t3/7Fz7/93b9V1rtQeBM0ADSyHAWcGP38/mYLpodMfeclznwd6m6Pysk1YxM4BuUYIsokq0Nknt58l4ugqgDZc2V81uBuS2Q2j6xgmT6diZylkQjHSOPP47QqAiIKmKoOMQ2EREmSEYkaOrOoOlELJjdORGQkRjIQ57ylMYfDOZe9ZghQYirrsiiKsixSSkRYlgUAMFNRhKIo8hrLVWxRhLIs1+s1eV/Xda75THd0bqDc7v41a274q/hOP+T5tNctiEjsooq6IpRlgWRVUZfFsipXRSgdFevtdUoDgRExIibTnIrRtq3z7L337IhoGKJD71xZ+oJqNjQg8D6MAyQDEQGCndRAJFlKOg2bcvDAslohsC+K4CskrwL9IE03xL5HBPWEZEjCQAoSU8pzg2iDalKIgApgaim7zmShYOGD+XyxSZWS9Cllr3k1hCEmBAZk0aTdEGPXtIX3wRW+LBdVuSqLBRIhOSAEzKYqEmVAorJakPMGHKOIiKauaW+2zXXTbk3h7OwZc9H126KsfN+8ffd1SoMP7lyeDS2EELwfw+LIADDFOLTtth9aJFosFotihYxJExntWdrMneT+Joqxh+zuRlKu0cTyzB3C7e1tXRYxpq+/ft00XV0VoQoaB/ZOVft+0/exLMvshJxSZJao6pJjlwcCRgAgioiQPXWQ0IzQ0BBz2goAZqeWTALJ9Fe0uwEoGhqNRmuosBvp7/axtLP1Ge3Ed6dJJnyqqjZNU1XVVIjunUoi0UwxmyHPbgGNFg1j2SDJstvwLluIs+3XDoq0wtNoiZn7VRJ2xM5SHIwFkVFN1bJwNIqRmYKR5c3QTEwVDMkw427IY+QEIDuIZmaoBpoUOatnEBFVdkQINjA0yeM5yfa0CjmcwY/hOgAIO1RyhJhZAdDAFDUBZc9EM4MiBNUMBNrOqj3bvUybVU4A+tDyfXg9TJ7M1eRPfvKT7NSCiCGEPOrIvJS+79frdT6567qOMebRLDnYC+9+Tw7nI9FncOArOBnrJxWHY5rNyelptqebuiDZBePM3SP3gummjXvCD3f/jxOxKfvz6gAAIABJREFU8371fCS7SXcCub1qe/rJjJ3uje0P0bxH8spyy5e3oaNwzdEv8DAG2ggf6rT3vuTJ9eTx2Lp7l/MA9De/cd94vXvU1ol0dRSyg2Opj/NOaerEHi/XHu8qj5Jmj3awxwGZh1e97F7T6OFwnLxn3Tk/C+1RRHdPT/vQTaf7drKHZq25nci+HW3b7nwFxpZPk+7s5qOqVlWV/Sr7vvfsmBmZzKxPkQmKwheLovRl1iISIuQlbWKmfYw09L4vnHOeyJvLHYsvAiIaIYXChXLbNtfr9Zu3l4IQSkpRN81N03Yj8g+xKKqubk9Pz93JaVm4xXL17OnZ11988e7yzbe/9a2P/v1P/uf/8X/6+otffPrsyZumWxYUu1vHJ5um3TRdSqmNa3Kh7XqVZMDkuG36nP29ue3att+03er0zERWq5VqapqmbVsAqE9OwcHzZxdX796eJoHFKU6EoixDVVFwYLLvewSAOz7h3sjmMJhx1PpaFl+OB/yk7EEbCUIikq1O7T4EnZPt89yCmRSBsuEdToRqA3ZMd9sjmJFJURRJyTGI0J3BkgI7b4QAJKZxkJaJaIhOvfhkmsQs85YFFTivWkIDMB9GlmPhvCsr731wPhQ+s7yyX4tz7vzsDBG9c5v1OusLCLEIoSwKMJsMY4oQTk5OgDmEsDo9Ye9E1IAAScwIQWEMP9w9C/CNE7d7t+m90ZsHuA94uM3OSSVErgp1XdbMLJVU5bLwVVUsq3J1ffP2dn01xCYnMA8KMcowDGoCI0bBzEzAzgXveinqUNbs0AfOjRwRYW4QBJQQTYchZdjWQHOnPY4EvFMz5tG/Map0/XB7eysavSfnQQQtUUIAFUNVS2pJNYlExWimgCoSh6EbhoEYJfsoAgBAog0kSillt9W8FpwjZkfok0KMQ9O11gAihmpZVyd2aggOgp/GFgZiIClFH7gsyyKUiF6jSopNu7m6fn11/erq6oqpvjj/Vops6qrFoh82/bD58usb0fTs5qOPnoTlcrlYaHZWTCJmqeubpt9sNusY481tsVycLJdnRVEEtgl8ng/m/ob6vW9eYHjn1J3Xz2Kx6Jqtc/473/nuP/7Hv/Xzn/303bt37FC6IYRQlFVVLzLA1XVdVVeFD33fCxgCJ4UohhkHBpkMdfLOkZmBx/DG+4UQWu44iNCMRja3YqaJIiLB2OplLT+jgdGirEofco/kkDxRYAaAZJJRhL7v826QUzoz0SwlzsfWOK0w3VkbGNIQaRw0wDzhdhcUKSIxbdUYEZMmBWXM8RMSip0BtiKIIoIpOvZTq89IiCiY5XE8eQ0E5/IGW1UVuFTXy8ViU1SLPEXJ9p5D7HPn7H2haSSbF8XgHBCBCJhAzj4xVXRjEI5nZAYmBDCHRQZUTcA58o7MJAQgFrU0yhFTPm3RzCIMszOdhqH/0PJ9eB0/qPKDwcybzebm5mZV8wRB5N6GiMxks9nkVV7X9RiLxDwprB7ONPv/4HNOD/x0QhdFcXZ2lv27cjpNntxNiPyE1M0jofYYdPc7w7vU9Z24n+/G5Ped1o+y++YdzlS3zbGgPcOPCdGarJkObf33uqa5lcj8TeBAKHjnFOd4jy74UADxyON4ACA62vW9z8DyEaPRvW9jLrmEY5Hrj3OD52tvboK6B57ksuPxlu8wwfywRnyopZyW3CERd+bbfgcXHwr5Dnva9weH78HXao84fO6NCSZ7z1wlT5lYbdtm97nc8qlq8GH6b8uy9N6bYtO1Q9+bU89FCNVJXVVFqMtwslzVdemWZ4xIgCAaYz/0fdc1Mfb90CFYHwfqYBFKC6Aw7kVVXRdlGfrB+aKTeLteb5rt9e1t2w+X17eXl5dDTJKzvgS8h+BwuVx+9Oz5xx89/9W//Sv/3o/+br0oy+ITS7Hy7p/9p//J//V//OvPPvvFs7OLZRnOlvXVev1vP/v8s69edV2HvkQDVRW1oU8o6Xa72bQNe3d5c72qFy+/fv3d73637W5OTk4ANKa+bTZlGUxEkpyfrr76/CdPLi6iqORpq6GqqomqEWiEPkdd39EJZmqhva5+D8u9g5dNx9w7pLvcPxg9uY3GPYcAJAk6PKhTxyzybAU+Y1CTonJAVZpvKUTEjIzk0WefhmlVcCh3VFXsvWSX2SHGKEpilDRLsfLpAADZTSGboWfroLqumXDenDikKhQiwsFPJM/tdpuzDYqiyCBethWdHh9F8N6vlqeLxYrJ9yllXqPtfJ7vTWfQ4IHv/JCWP6EV7xPC/jhL/JCagYiFL4hoUa+KosxtsITaYRiqrizLqiwXVb3Z3nRdk2TIIERUSSmKxuzs55mLoqDogouqWi9WiorzI4aQbJp4IjJB2pm7MjHtqGsJU0oGMgxdUulj3DTrtm+QIIQyo/FIQGBABGyoJEBoozm+WswK5VyvA4Aly2luqkp2BcwiJskAmMkDASEDETExWUxpiNs8VKL1YrVsRDStsCwk+Mp77xyJdinFvu8Q0bngXDBFM4yp325vb27fbJvbruu8C4ThycUzg8FwfbN+Kdq/u3zbNE2M/ZPVDyU5U68GJiCaMUmKsbu6end9fYtIZ6cXT5/Gk9XposLM/cvKlzkM9VcZ8P11gb69uei8E0sp1fXSTPq++41f/83f+q3furm6/uyzzzab21cvX/78z/88Kbbtln1Y+LBer7WimBKx88TELhut3w+/3c9/QkQYRbm7ydKdAeXo1LazCpbdPCjf9wQwxrHOnQiIjB0651JKfd/nPcE5NwxDUdTMyfnRXcl7n1u+3WA0ihjvmi6/W7pply3pnMvy1GzGlMkmu/8fJYuZaQ4AwAQ01WajfDRT2YmMZ6Yn2bOPdjRpFMlNoA8hx4G6UBJrKKuiWpXVish5z0VRACj2jWoiouC8iHkBVHNumwHJkUiMEDyrGsNI0XSMechAiA58hlUlaU7FBNHCY47PFOlFDIAsUXZMJbhXrX1o+T68Hptx5lL7Rz/60e/+7u+CdVNJkVLKiXxE1DSNGYYQ5j2VPeDUfxg0/J4MvaMoyj30hjA/5KvVKisc+mHo+x4QMz97HmZ92PLNe8L7nA2cnBjzTrRjolPmYs2bhHmZfhQ4mgNWR7mFk5HM3NB87uaiB/4lh8SS+Zc855rea/n0uODt6Df/UG3zYO/3KMR3CKY9XhXd+/n36O4ef6tDEPtuMHGs732fNzxUze3B2jtRxGTjBod6zulGHx1D7Ll3HIXNv/E7GYcX2UN11sjPbQZx5jcIAIx0eBfy85Ur7120tIQqdF3X931VVUVRCFjXDhKTJFnVixDCYrE4Oz1Z1lXhuSrKovCtqBF7zpkOhVP1WgJhKIu+a/uhJ4gFOQAQsCgJieq6TqYC26Zru657+/ZtH4dXr15dX9823SAGZ2cnZ+cXy+Wy9khEbdsOXdds13/6p2+6dlsV7mS16Jv24vy0DMXN1fVv/MN/8KO/86v/w//y+/3m5vykDoUry/Ljb337z3/x5QB0s27yNz8MvYoExrbtU9S3by/xGdvbNy9evIiDnJ0u2+26b1NK6c3r198KZV0vmq4Hk6FtjUsCl/EkAt25k6dR3an35hfEfHQbPPpQAIDt6EwIs6FA7tAy8WmEVlQ1kdFuFXDGV3NXn9OcAe7GQOOohbOxMY0mn8g7Bi8a3pOYqiplchihGnKUadu0tgczY3NMAGZIUypc4TwRlWUZgjfVuirzOQKizBwhes9F4UWIiIa2WZyfn62WVfDr9fpstcRdArUnBARFUFVLsW07MyPHLvjsxECEeYqeqVmPPCkPeU29vzvL41z9Pb+NPXVfCMG5UJW1Y0/kyLFqQuB+8KCKaoXzIYSr67frtQIkAKXRiNjMFAkVtekbBh4oxSR1veqGNgTnaZHpGjnPZtp/vPdpFEHNzz5TG5IMSSyq9cPQp7TZ3BKR8zySpQMV3gXHiBi1jQoMIrLreTR30pRRmmzhmMm8Zsh0i1ZIAlVCcAgMgD44Zud9wahmNgx915lIut1cpaQIXsXVFZSFlGXpA6XUxdR3XRtCBQCInH99SmmInaTICGUVCrdcLc+YKufDpr1tmoYZQ3De05Onp84bOyUW1U5yIobG9eXN28t3N7fXzvlnzz56+uQjX9SiOgzDlD+5J9T//wvo219gBjnwAIBCVXbbzWK5+ns/+vvZ21xVk8Tb29vLy0sA+Muf/0Xbbn/2s5+9fv16vV737dCmxMwFIQBnW6nMTUDLntd3JzsZSHZVmIT6aHlpjSeFzCo91B0HFWgyBt8NvrMhfJIBYKyvpjnvdrudTMsmTU1K6RB73xvU2ggvTjogntgwO+Nccb7M0g/LBgHkVSgZqxEAmmZHG9ux5Uf7q9yj7tiSAKIiqpgdpy1zQZMoKiZz0VwyR0aInpHVYDBSYTICdmYyJABAURSDiUAwMt6Vh6EzADRURBUkyKapYiCAoJpEjSWzYSGEoIospCqGhvf5XJP1tyF8aPk+vPZfmcQ4TR2eP3/+gx/84Oc//bGqDsOQJ6zDMGRHtcn1PqWUiZ3MPKTRVTLzJR45AuF9tGEHPMA818nP/6TaiqqeuCxLVb24uMiuxLtol5Ad2Kbm7bBj2dPp7TaRcXsarUHvIBeaaG9zzd9hy3eUnnc0CH5e+WUOw7S77ZVi+XfuucXAMaVcBmH2TDiyWUIeGpmZiBoAOmRC2AXHwc4cDREEZG8aPaVgTbDnQ+52h/XrUa7p/JdOPzylV8/f6OhCyp/hcDZ/OGKYZ/FNlzBe3cxDb953TVaW85PezMY4yoOz/6g+cFYf43SxWVmzu8wxWkot7XnxT/8493S5N0nZfaV7pNA9nufY7e+06XvysKPP4LzDzMcwM6tADkZb327GCav3fd875+q6KIqCvEtdbNs2UwCcc6erk6oo8x1xrnCBh2Fwi3LoupvtdrPZdE2b0kAGxOAcAVpwPKRoWGV1x8fPX9R17YoAKfkiZA+n58+ff/bZZ4uqEpEnT56cnp+dnpwvFotQlSelX61WaYjD0DHzdrORYbi+vtYkF2dnZVGnlJbLZUz96mTxH/6Tf/KTn/zk//zDP3z97hK4KEPxnW9/+tnXrwAsJ1nFGKu6CkX58vUrRQhF9fbdVfio/MXnX5wtF36Li9Wq71tL8c3lu/Pz8xhluTp58uT85vry2cWLtm2Jvaq2XS+GRGwAuWwCVEKe7k7mLB2NKYdjTp5ZjmKiCruZeq7ZzVBTNBGJqOKIExHs3pZHM5UjZWuu7ZgIgHDPgMoMAALh3pAiv+egZoZJBBGLkH3SMaoCQL0oZdsyKxLlKNeqqnYR2FwEX1VVPm6qUFRV0fc9ES0XVQ7UWtS1muXJ3WazCSEsl8s8elPVsixz7N719XWGAZVofXv78Seh73tywTmXRAGEyBnC4XOad5i8h+T9dS+C/LCdm6vK9yyaj9p4Hhpxzedx+YQiohT7EAKTH0OAogAAowu+4hUTQdc3lqxwJS6wkS6l1PcoUQ0yzsDZX80UkyUYun7oUhr62HkfARWQ0RgJGTlfeEopP9RdjKaqisysAH13u91uh5gGUTWMYm3XhBDquq7rOoRQFL70mfcriZgFzNg5F2WYXE9SEiLnfaFJAEiVVIGMYmpNEoLPdrwGEQz6vgvhJPMGmDyhB+Mi1IrRTNpu610NxjHGIRZVVSBJ37fDMADwMHSEviiqNDRtczt0rUjsuu709OLbn/xgsVipQTf0cUg5gCFvHXVdO2+AcYhbQFxv1peXb5umefPm1er05MWLFxfnz5eL06JYsC+ZvJ91y9PxMT/Bp2XzPhyWo7qAh/5mT2du903IcRcvZDA62xG6YRjIBzRISZVYkAUMOJxdPLt4+gLRfvDDX2bmzFS/vb358R/+4e///u//3u/9Xhqa4B2zR8Su2dR1CQYT4/fOKizbtOwG04A2n0vilEnInK305gPW/CGngzUDp6aaf9jMmqYhosX5iSkwuVxeZsluHiIw8y5UPY4PoOaJiYsxtm2fUg4bUwDo+7yj5njJDH+BCp2enubf5Zy7vr7+V//qXy6XJ2bgXVEUhffZMYiIyEKrqpmMAGoZ7E0pZRV3CKFpGk/snFsul33fk3c3N+vrq/WXry+99zsVrbbt1kAQMTgPAM22E5EYpSqXzOici0Nf1zUzpqFbrVYEyI6IyHPOW1JP6J3r+y4JFIVHS4i2XNWq6stiYRaTDUOScaU7jWmqo/JG96Hl+/Da34nyA5mDQbO49rd/+7f/m//6/44xmrm+b3Px1/d93/e7rN7YttuiKKqqGobBkA5P1mlg8/hM9H0kUg9+bKK8gyyXy9wvbbfbPdnbxAiFhw1UHjLXPlpJPxKQ/Yil5PwXHUUF84OazVpg5uOfjXPmH2A6Zh6CAg7ZSpMac/qv8oAtV/B7ZiGThcdc1rhHB72nh9xZfh2NF9ujQU484TkZNffwMoujGGeED+vojtZnD/lnHgoR7yRxNh5sNAoPRqSLkBCQsqJ9jK/bd8o5imMf+MHM/PoQJzX5+GOo063Za97mgRx7n3/yy5n/rr1F9Qjb8xv5afmjTm+bB7HzO+icCxy890VdOOdSHMV+eTnlBJe8wJi57/vN5na73vybn/+i67rY957darU4WSy99wYSY0+MpXPnpyt3cVZW4XS5KoLr47AEKMtyGBIALMrq0299slout03Ttv2QYkrJFBHUgZECJK2r4sXzp0/Pz/MAyLN7+vTpslp474oyOEYDSKpFoO9+59Mvv/zys88/b+PaVQtfn/zKL/+7P/vLz37xxdeZ1JBU2r7zjtfbxvniZz/7+enpOcFVbLsn59/r2k0OBCeizz777G9975e6rqsK37atpUREjjEBoQGamCHkHVJUwTISdY9jfPBM7UW33907I0JjBCRDlWxKbpA5doCIQ98joo0h80AHipx7K+3+qpjG8Ac/b3h/NpTxHxEZiGKSJGpmzFh6Tye82TSBHRZoZlUZmqZhWnAIZVnGGDMsfLpc9H3PjERU7MKyM66SpaG5SxTVi/Pzvu9HzR7AMAxt26pIXVXMzETdMCwWq6KqmVlUAWk0KqVZcOedXy4Q0tEt5egL3w/Qe7jKx6MavxFzc0VWDSHeA3tNVWIyAUZXlnUOJLCBBu7NRDUNqACaHeud92aoyVShH7qub53nkjoDD5DDzQmBMQcmEOkuYzEDxEmjibXdzaZdd+2waYYhJQRmXy6qsiqLuiyLIoTgmBDQYCfpzA3kjqCe/TzychuBCEmmUSOKJwSevowYU1Jj53xMzqwUI0T2ri4LEBEuBkJfhMIHBBTRVhUNRg4qMaYU+2FbFIUBt100S027vr29rqrqo48+Ojk79d45F7ZNW9ZlWVebbdu2vfdF8PUQt/XCs/OvXr/+7LPP27Ylgh/84Af1cnV2erFanRVhwRSIAqGTNDw0kj7k7zy0r/6NOnnOyIdjoJzmCBUgg5zpKvkQy8JdRwFJ1bBenPyDX/9H/+i3/oN//p//V//iv/tv/+V//y8MMMW4WJ2Cpqvrd8+eXhy7IgKQu1/5kABHER4Iyprm9dnWZO9wzwzTPUmtquaQ9kMn8Ck6b7IPzTLg3c9oJs6PI3Wuh16LoigL2m63cYCyWA29hFAieIQCsEBmJEfM2+5msVhkXlsIoeu6th+Komjb/uzs4tWrV8wcqjrGeLPZhhAMGDgIOvS1EhmTopmJOm/m0GwwAkBFBnZtf6NAqDYMSUc/LhdCGWPPSAAKjJKNOMEByJgHgTyqUdAUCIgQQLLcHkGRVEE1IVI+DLKNE+SJ74fXh9f0ijHmAWp+VPIfPvnkk9/8zd/8gz/4gxjjcrksy6AK2+22qqpcrw/DsN1uQwir1WoYBnJjmHtW4BzG0D20J37j6Ase9teetgDybnGyAqao0qeoMR3uwofeKvMh1ux9YSLAEYw9wFQYybGmYm/ou2cXudfv7UX2wYE5ypzeeWgmuYcrHs2EgPuKoDl+lS8/d/gZnp0sTO91iXoEuzuMBJyOPTrWpR9Vvs0bvKNiv6N+aN/Yoh+q+97HhNNADhvUebu1ZwkDD+Q3HLa4B4TP3ZiALHM1Ji3fIc348F4fIsYG+EiFsbcM7P2YSHv4pI2JS5olWFlMPz3geepZliUhg1FKQ9d1w5AQmRCzjN45RwQGcnl5+cXnn3399Y0QeAd15UsfHEHTbnSrqunpsyegElMPVu8+iTZN80koiqLo+xhj9OxWy5pb/urzL8zMO2LyvWkUcWAeoWCHkjCR9kPXbouieHrxZLlcLpersqwZkBkNkkoUAzJYVuXf+7u/2g79H/3xH9+sb72qIH30/Nm27S8vL/u+N9OUdIgpKXDwBtA0zc3V9bdfPL+5ubk4P3vXN55d0zRdN3z++ee/9P0fFkVxtjoBgMAMRGyCaJIEgYhQNY1m+SZmlsOlYKY7nSSs8/TIg/UcbWeajiqKgsiGhoAASmBNs3GMEdQxJsvZ7TTtcxP9cr5o6f6mwbi3a8kc3bp7hE29LwuzXqwbkg0RkxBR6nvvPZlKp4OkoiieP3+eOfJVVcgQmXlVV8vlMoQAZjmSoaqKqiiHYchzrr5v+75dLBZlWXRdU5ZlUfjcHxIFMyECVa+qKQ3R+PzJaQjBkEE0peRCCTuG+rQfj5vhrOV7yCT5kZbv/av5+f52aJU0Dnoo00kol78zHnXftm3f/z/svVuMbVt6HvRfxpjXtapq19777NN9fLrbbseyY8eGCBtEsMhLApEgMjcjI8gDIIQfUBQkvyDMC7KVR4jsGMXihaR5CUEC8QRCWKDGl+COfIuD7W63+9zPvtSuWmvNyxjj/38exlyzZq21qs5xQvLSZ6mlrlO7qtZcc47b/3+30RRKX3l2hYtY4jgW0wVHRDJyyJyzalmTxSAiadttANRr65wTl93XnCefm02YfVFtZv9aSGMIw3b7+sXV683Ntu9HA1fXzdPV+cXZWVmWVVUVhWMCMdHJxn4K7shtF1VFBJU7SDUYgaokFVIzNBbnjEgMJIQQopRFI5Kqcs2+YWycq+qqCGNydY/Ijh2TiOxUSD0gcN/tUkqOqOt2N9cvwBIz91uJaXuzeTUMw+PHj8vSi44h7ogNSW6uX3/rW+9+9NFLz27o5dXLazkrFASRP/zg4xjjm2+++ezZ587Pz4uybJpV4WvmEqbgcZpAnqMy42TI0D/Wim6uuMzulV3Y3CY1EDQBk9wL0twfwjGM5JicR3aqUQzMkNn/h//Rf/yn/5kf+S/+8/8MRIYwounFxQUgz43miR9slCMBbndGhX2rH45vw+zPOXevppODYoq6hEznOZhdoHM/OudGppQAqGncDIxPVi5RUwhT7pxziFU+2EzBg7cw19SzFhHHJrJ3yg4hxuAcp2SbbovQEW2ycVEuO7kavvWtb+V1crPZ1HW9Xq+zSFWTiEjbth988IGZlWUJADd95uyURVlFtZhSjKP3LoeXiSVQIENBR+weP37aNCsA1RRijEwgkkzifHImQFUIQQEgYmCH4ziIphBQJBrIMIZJrGigAgCkNmlqD1awpPJZyffZ68TmlE9yeT5UVcXMP/ZjP/bVr37Ve//q1avz83NVBaBhGDLfJp9Luq4bhq5pVprSfJTPhi4PN70+pRT+YYLEMgbAe980zWq16vt+2HVzvMQx5vbAxnx8iD8C7g5roYNCZekuA/uEgIOfzAX2sgabyeuzv0u+jdPHdC6f25f13owLHXTFlt4wBzyx+e3mXn5mkx6UfJmKf/I8tFTELSvMk8ei+x7xzAtdyhSPY8f3FdQh1vGJjgvH0OIBzHgb23C30F1SZ2cLn1t/MGZiXCpCl4e5k23guyWcIRrcVUMtzXjm0/9yNJ4kJM+IBZzyiV2eMvfF26d1u1kOobxlomUcCWcL3CUiLSJjFDMbxygG5Niy45mkovTO0fX19auXz1989KEkuLhwbzz7/OPHj9948rSu6xRj13VjCAAQ4igSu5vrovCgIjEQmqaIiJYkjQHVztpVURTe7/7k935fCGEYhmEYdrvdbrdLKekwKBBh3TS+9s5CAuebqmqa1vvScVHXjfMoEkMYk4S6KADgrbc+90Ph+1/fXP/e1795c319fbNtzh8/fnQeY9xut1XhDHEIUQ1iTEVdv7p6TWbX2+3z5y/ffPbGxflliMPjx0/ff//9jz9+4Yv6c597K5l657IZYMxiejUAjSIGqDpFqAMAkhHDgccPHMWKHD8qNQE0TDKnJhAXZVkwoUEKY+8cpcz3BD7oF9xHQ5h64TAVhBOyN43VfdvI7gxsIXCuAEQX1XBMapzEOWjbdhjjttvVdXHmW1X1nlWsdAyi5+fnwzBcXl6WRdE2zW63IYLCubZu6rquqioLRJumSSk9evSoruthGNq2JaI4hnwcXDWtlFWO0AhqZVGenZ3pXp2WIxpsn8c1ZWISLOftXSuvO55Jh7ZeagfpqQ9sUg+g68fdnCx4269ye92RxhjHrtvtuk0Ig5k6VxAVziUH3LtuH6fBwMCenaP9X8M4hhSk73eg4q323gdfOvKOfXTOk59t8ZOl7GORNPb9ru/762778urF5mZH4M7Wl+frs/P12bpdTWoOsJRiSGNKUUREtrnYFom34mRLTLzY6W67AypeNJqqK0Q1xTiMYQxh2HXbpnq0Wj+ryoLAO3ZQFMgBAAAlShdjNAVysYwUYlIxA+mH7ctXGtOWGCz57e5qt71GspTS1fXrELhtdAw3N5tXv/Fbf/fv/+5vM2Ozbq5e3ThqmerttlOxJ0+e/akf+FJdN5kbnJ0/2BVgbMZgBECEdnKFlMkw6t54238ML/pEhsuy9lsOTkXIctbVajVp/CQBoOOC2Huv15uXP/CDP/Rzf/2/+St/+T8Zul3btsPQhd1u1bSAapMalfYVIN2WgpB1f2oKs+En5HSD/QWnvGPaXgsHCCBRJZkSUha6UQC3AAAgAElEQVSeZbWcIkrIRLPMyZwMI/LdFhHvSmbO3jCSxlyQ5zgcIr+fVoDIMU6V4ZxITkQx7dq2Takfxp6dxrSL1nPhbQzZAyzGFGOMQVQ1QgcAYRzzu7dt++677w7DkGvOJ0+efPDBB9kdNMZ4dnbWRWV2xJUhEznHBRIZCLFnZkjZNIayepGcnl2cE5iIgCaRmGJQ1TiMs7VbShJVVIBwRIIUUkoBUFMCUyi6AQBU88cD55Acmx6y6nKD67OS77PXnVcmbatq3mhzBJ+qotlP/uRP/uzP/ux6vd7tdqpK5DIJO4t5slnCdpsJTpMB0YzyLauLk7nSx+vXA+L4YzP6pUFoHujZ4Pvi4uJVTMMwzLjEyXrvEx35TyJUs/Uw3BWhHRyeTrq3HZwbTsJQGR6ZAw9n36p9IurtieRAzHZcUB1jaye/c+BBMp387lY+8+9m2t4SespfhxSPP+8SwTiwG51B2iWYuSBpLNJ17gf0PrFZMKvg7iO7TnlmR/K8k2NP1QD1uM48tvg7Cc4c5UmIZQP7o0zFY9bQ8SjSxcA7KpJvZ8d0q4/5Mwuq80kofq7oCHQv07C5jTJZyyYLITTrJsYoMeYbnpIAYlmWKcROUhxDwXR+tq7r8o033vj8m5+r63rdtkx+HEcyI7MhBlAhNO+5dN4zV744X589Ol97X5phVVX549QGxYor9l3XFYSV41VVpvOzTISuzKOjddu068aVRd2smrYloqKsnat83bAjSAOh6SCZlM7MX/rCF4Hcan32q3/vN69fXb++2XLdpBBUkwiqcyGlm67PdPeN2nd96TuvXl191xffipKapulf7aqqqur2+fOXVd2szx/vdv0TRiIaQ7CUhbWiaiGp80X++s6MsDuJi3Puix7Fk+yHtSCigoIk0ZRb7WxYFp6Zh90mpVTQ5LZwcrIvEaeDhYsxk6DuzAi1lPMSDzovXFaInMTG2OeluCgqdoYxqOF3XD4ahqHruouLCzMxnRrw3ntCZCKRSESO2HQaiozoiwLNeO/G3HVdjDHXgcycmbS5lw8AuTUJANX5RVU1MUbnkIiN1MyIfZ5IuNcaKRjfde/ct89oDiLKX8zAOxEdEbc/wdnlYSOrQwzfsm+qIWWh1Bhj3GxuNtvrYejMJFdczjnnYulcXmynTdYhO+c8zUxgE0shhRAIcAuvvfeFrxx5Zl8UVekKJu+cs70KNGsHssdmN4R+jKpWN83FxaPHj5+etetVvQIAAYkxDqEfQz+moJosbQDAMEuFjQw1x1+bpBRSSpISoVvc5CL/68zcI4IQxjD2KaIvV4VvAROSdw5FTSRGSyIpxEEFwAKhrtrzZKApjMON2cYXvXMsyb2+fj6GDSBsdze5V6kWXr9+/Yff/P3f/Qe/bSZvvvkdTbmqq/NHj54a8MXF5cX55dnZZducl2WdR9G0r2ViKhIggVGO8z7eQA94Lv8EXhkxy5l4cGRxd+IYA4omaJIVCtmJZQw9o/PO5Z6yiIzDMAxDs754ffXy7PLxX/r3/4Of/6//q2EM4xjXbWu4DBjJMaBz/WmZ4TnPsP2F0kGBmp1U9g99EQCzMA5bCh/mbmM+b5giGDlmsDQ3qfMjCMOwv4B8N9QMVDEfZWOM+QiAOHk6iCa1CKjOYwgyykBsIfYKQS2JqkASE8UkcIt/ZK1g9sLJzPNpcSjLcRyzd+CLFy9cWbEv69p7Ls0wSIgxes8ESGgyuWoJmmXDC+dcjKOmpKaSkpgiQFQBADVTgGRkgIBomMwAHBI5VAFMZoaMBAikkDuGyKKsqiLmaMk9tpQ+Q/k+ex3tRpvNZr1e5wH9/Pnzb3zjGzc3N3Uh19fXX/jCF25uboZhAIDVajUMYa61ss/BdrtdrVauqGFhMrlEck6GyB17338i7nf8A8ewVT4djl2fp+vJrLNThdziaGUP5VmfrDqW6UYPEEqXeYDLTIvbbtw+az5XqvPhbzaPOUDtPk1n8aTQ60DleHBY2ecX48lK+KDmyZc0f/yTJd+Bf+myDs8Oy7fr+1FVnD/xcc120Ik/eNMldeqYiHtbmSseJO0egmnLt7gVA532a4G7zjR0N4rjjjU/Ho78+0DLg9STW94vnGg0zCGQJ+HN5SH+BJX3pD09ZndqQrDM5Z6flGTjs5TKpkxJY1I1NMUkRghZy3dxcQHWbq8dE67X7dMnl6UDlDR0OwCIUWIYUhw1RZMIoE1d1VXhHJWFKxyVvnDOtXUjImhgjSYJcQxNXbZNNey6YRhCCDkVEABqqA2UmdjAIZWFq8uKy7quWyCPVCgYupJBSdK6eAQAIQxl6d9848mf+oHvd0X167/1O3/47ocfvPdeVCSAbhgmkbAaIIPRMAxlWX7c9ymlcQi+rcZxTCJt2773wYfMfhzHYRjiMJZNnXOokExEDC0lYXaqCmI5vnxaRblYjtiDbI8T6wlTtivGRRuIHQEoEW5evzZTMDEThlsVKdw1KLplHdPt2M54GBHmCUp75zdU5rsy5slPiFzut+3fgwHEzNpmTTxITMx8eXGee4hIBQA4ZlNdr9tssYMGOdfRe++Zc4VDVBaFG4ZBJWZ/034X67p2ngnUF74ofAhBYvDeG0Ec+8fnZ+ScDkM+pDrnlryD5XKtaHhUeh2npCy/0FN/5+FO5ckeJZxyn0bLmInlg26MYRi765uXfb/Lx01inEtchcSIDp1jD4jARDgtYiopJU1JRUQpitIw7FQrVWH0TF5EtNSCBbBIU3BISinEOKaU1FIS8EVdFqt1c7ZanbXluqlazz6lKDH2Y9+Nm27sk0YARemJCMimRZEMRM1kHFOMMTsiImWXYMvG/rlukWSAhOicK00lhjCOY9/v6qp3DGCBnY9Bk4QQ+yRdjEFE1Aa1iGhgPsmIlKKM3RCZQUaKsiM2STbGCLgdx36323304qP3339PJL79HV96fPn06ZPPP7383KNHj9dnl0VROC7b5rxtL4iIkQgJwUznwiVDJTJ5Ht09n/wT8O28L/AjW4jNYP/93E4wFTDB/DNqiJQ16qpJFUzIzAiRiKrCd8NYr9YE+Of+pb/wd/72//Dh+99q2maMoS49GBnIwefcD+lMF19wc4xua7994TfTjuaVR9WI+GSPtSgKM1OBMCZVHfqQt7y89TCzc0U+78UYQWUP6+WpCrNQJZ9JmP0+AMYRUV37zWYTUyBy5Isf+qF/+s/8mR9lZjBUwFxe5iRgVd31Nymlv/U3/+bXvva11Wq12WwA4Cd+4id++Id/+J133vm5n/u5TBrIWN+P//iP92N3c7P9+KPXz1+8iDLl1A9oAOq9lxTMLE9DIQooFZQA2rRt4dlMC+eym65lEZ6hGqkRADivZkamACCaNOXGa+78Tl4P+RVTEhHTmMkC+Zvtev1ZyffZ684rxtg0zQcffPCVr3zlK1/5Sl3Xb7/9dlmWZF1ZlplCPSHjMdZ1mb3GZ++vYRhubm6aFWaPhyW6cpCLcEzsPE5aP9nYvg/YyW+xNJbIKNl6vc4o3zEi94/SlptNq46JUsd10Uk45eBDHR/oj+u0/Un9RI16H2p6Hw3y4LLvIx0BAAKexJ2OHCxxGWd/8O5HGfe3VzX31GeHzDxy8rIOi+BBx3iSrLj8seWlLmvv+Y3wnjRFm/0M91XogdPPUclHx8jnsRPpsVXprQZyGQNy11xnBhkOdH3HhjG5EruPuXrM3MuuM8vq9yAf4qTlUt41PaP3U4c1hBBCyHM/8zxDCCFNzy63ZvM9Pjs7Q8RhGJi0LMvHjx8Vnruuax0bm5hoknGMIQY09UzN2XkmWzZlUXrnPccYxzD0uy6XfN77VVub2fb6xszqohx8MQxd3/dj14/jKCLjblfWVemLqiiLqqiLsq7ranXmXBWNgNjIiLAoSBDibpPDKi/P1gr47Kkg8QfPX3QhffTyVQwB0AGAITP5bB/HzDe73fvvv29mH3/04gvf8VbVtKKwWp29ePHNJ0+ejClmP6Sbm5snRcHMgDimlFICmvyxkogZ6tK/hw+f3bEL653JiIBoTEBAiIY53My5PGevrq4mf2NAYkDjhZzzri0QnWhhIOaecb6GmZ2OWfmaUW4izLDYmPKcnRpVCpZRo37crM/PxnEcxhEYzOzx48fPn181TVOWPht4qqqjaRFQzSeeCeSfv5mtXJxz19fX+YvMpFqaBk9RB75CRGZPRKbmnE9i+yCKOV4v0woSA+HdwAk4Ze/0xzqaf0pi53Ea+54SKWYphLHrt7vdZhi6mI1D0PJ9yB3MIV7nOQgAzC7HFKkogIlIjElEYK8UUEpqQQQMTGm/LxuYaVSJMQ7DEOMY0hjiICJqXNfruqhX9VlTn1VFXbhCYhrHYddvN/12N9wMsTdUclyRiGWjECDO8WYTxGcmzOi9K7hwbipWkdShyx0QACX0RMoopmPXDdc3V0VRNM0ZAhs6VY0xjOPOcDCIgCoGw8hXr7H0Z6qxaYuQ+iQ7sQTm29qPUXe7UVW325ubzfWLFx9eb6/N7Mnlk2fPnl4+evadX/ruNx5/3nGF5Nt2XRaNczVTycyFI1XY67p1osJnTBv15ENfeo99SjXK/4/V4L2daLyD8gGogaABIiFoboXEKET7rg5iSslEDBkRP3j/vTefPf2xf/1f+xt//eeZnEBY/Oml58HCwWX5n0YAMkllUe6nUOUeEi8PEpnsgEhgBKdsSwGAyKnabDzBzMmEmDMZ3UCNCJjQUYox6xgRVfcBRIh4cz0MgyA6771AkkigfgyagX8znFBBQIRJae+9L8tyNq5PKb169Sq7B5to3/dlWXrvu65j1BRGhAQqBbHuedoAypby52ZGFAOVoi6QAQSL0jmiGPPckX0nGjTfismc1RnkcAwDYyQBMwDVKX2UBaMaJFFVyktBhvvy/1Tts5Lvs9edl/f+F37hF376p396GIbVapVd0Z49e3a+4nzsyzTOjAEu+Xj5GJSd8ciV3vuDkm/WBR07uBz/5z8EyjcDDos+qBlCNpUex/Ek4e0ThYLHKdgPLO5LMxI4kukv7f6XzvtwbMS3ZzMeKNyYWYiWxM4H7EAfAqkOussLm+kTvwt0DJDOAN0xwEXMR8TFE2zD5W8t4weyAcCyFLmVNdKhrcgBr/VA7ZZLviVrax6KJ1iXd+/Vw5AmMRO7kzHZsHDgmIMQ08KfZhkzeB+8fEAnm1sYJ51diPgYtFxCE3eGOtKBdnRpNL8sKWea9PzXCs/OkSnkjs/sJTv//cy4W/riIkKeeqtV4x2hJQLzjkIIklKKUVVVDBGrovRlQc4ZSN9TW9elx6qqmrpmmnRlNzc3ZVnWVcVMIFpVVdd1COActVVdOj/4Yuj6EAIQ+YKZ0TSh3kJnIYSgKMbG4jwZaRTDlOq63mw2iOgIRWJVVV/+8pff+ejFxdl5kus+alnWiHi93Wy7gZkzKe3169ePH11k1X7OrcnZA94V6/W6qponb7jNZvPo0SNmQnLT4gDIwDFGNQMg5NvGwa1kf/HaexKcmMJRUkb5GAFAM9pGzmkSANhsNlnsR0RklLOwc7v9ziNGwPvOZJg94G9PeXm5mrw/9tfMzGycjRD6cRjHJLKPbgdIKZVlyUzeO2be7XZl6R8/fpTXkDx+siw8M9hFYgg6LzL5rmYndBG5uLjw3mcPzwzqeu9jjJn8+fjx43zl3nskGiVVzEmSqi7XpZnpBPdg2scxnn/ceu/k/TSDkyT/af8yVRWVKBLG0HfddrfbZL5uvoC8NuZD566/FpFkikzsHSJGi5pJ1rIHjSlPRp0FVwoKmrLVTb7byTTLIIfQxzgmiSklAHS+qup106zquq2qekKt+7Hrul232w27UUdk8MZVDYigqoCa32fvP2zM7IidKwp2zJ4ICcwXTL7c88wll+B936vSdjNst5umqX3BRKSJUBsJUVNASo6zN6ERqKWETkG1Lgpm54tE7MHKwtfXm2G3G82sH7qbm1eio/PYNG29qs/Pz996662nT55VZdM2Z4qlcz47iACbimmS6bpQEZEnxbXNqu/7eqlL7+5//KUeAQDcKUHvauoOXqqgupAiKgBIiCaCLltFJqIJWerGsU/6xpufi2n40R/9F3/+5/7abrcrC75/SB+89QG4N31zSraw/Z4OBri3pyLC6aZnc1EyBEPIldWMd+VyS0RydNbeKOiW1UK8T/lLUVXZTW1T0bSPespLXyR0kHxdnQ3DEAOwL3bboe9eImKIgoR7ys+kY9+NV965vAUT0cXFRf5itVpdXV2VvggWchu0LMsvf/nLjqT94KO6eBmDMnmFvKuamTBzTMEUELHvexH78PoqpRTC0NQ1EUoKVVWBaFU1AKCAYA7J5weUxZLZQUNSMjPe6yzYTTkdCOLYU45vBzcfpczs/OLis5Lv2/2VIYdMCum323/vL/27v/M7v9NW3JTN9ea6725S7Jm08s+IXFmyc1n8OiKBgSDl1V5jFCJIqRaR7XbTNA0zpRSHwQAmeyUiBLjN1swD94DqdlDzHESTPdA3nSdkngAAwEjsCAvNYSm5Rt1jUNlXEol4PvuK6ESbxPm9jImQyFQBMa9ECkaoObAWjuRwJzOa7sM2DziZSweaybx4j7EQEZIBqvcMwMdpB8vD9wH+dlz+SczG8XtbHYMJKdIjmhOgHpl/nize5tp1CefOjqMHddFBN30+3mU9j6oSIBOUhVtyIO0UC+s0lnWKhnpwnpuP1/n04wo3VeY2nYGnfPbJ4QGQ9pw3RFvEVy7dVhBR9mXeXJCBWbVwexMRIzRCEAUANY0xEqLEVJIrkJ1n5zmnGmSVbK5dcyAKEc1xkRMQh4cfE4EnH0KY6DwGMAUJ5nR1UdV92YyIRFE0B7Jl9ma+S8GsbVZ9t2UPJhE1VFx8/OLDd//o621V9Ft1rhCDENMYxuRc2HaXjx4PYVRBYw8kSRNY8pRqshLFO3JMjMRV5Rk9FcuQQTFTS9su1E3d1pUj8MQaEwMxs8aB6iYwj0Wp3m+uX3fba4iD7LaYEjGYgmii2lVtBZvRzHzZ+qJU86CtoxVpSd6DSIwbRiZlBKuZpC1TirUnL1IAXZBTCWdF0ZRFJ0MPQpX3pfeEsRtK0at+hwZ16XfdzVtvXpYVi6ax7zbXNxcXl95VYtCW7Xrd+sHvNs8rhjHGGFPl/XrVDGMcx56JPOV9mQAdkAP2yHKSrsxMi1VC5gHmM1kucxQRBYEoicSCcNxuhs2rGpVATJCU2N26H5EhAzOYw8miM4dFACIh7R2BhMjn8QaISC53ZIgIAAmEkRyzRyYgcTiMMqSYANW5oCmBAZNZiGEwdZX3BqDJmFzb8LC9uby8RPFxDM65GENRFimGdVOmGFQZAMZgY4yI6IrzxxfnRbN+9fFHErdffPZmCxivrs+apjTuQjpbnZ89efLeRx8PAgUiIieJgOyK1RjFF5WZgQnR3oFWHRACco5csWzcOcFQUzTO3I/LczCvZsse3AHt+T4y3n7hOnQ2zovtNE2zHCqOTKAmw7jd7TZdvxnDIBmfJIsQQDWGYbfb9H2PU9CleGBkU9VxDCYgyVQVgZi9QSoRS1eyrwwgRWR25Et2FZJPAIoYQgxp3AzbcdwpagiDmVgK6/asdryumvNmXVWNKmxi97p/fbO73vbXXbcD1FXTOipDlLLyzAagSCoSxRIwOSwAENUQWc0ROqaCmQURrTbzTBWTB1RVMb/RtEHYSOiHXTcWZVGU6FyCGywCGqk6VHaOiBGwAwp9eKmgFskzF1h59s7GEHYVyFmlYej67iYlUGur8rKpzpvqEuCyad4q3GXpV011McaUqxDEKNlBxNChI3SWY0iIHDsziCmy6Z2IVGRAULVFwTMZn6Yk3pcnC/tjAcUnkkKPycBToiccbMG4JGXcJbN40f1QBFKj7HqCzkczVWNfELOIjDGAqHcYx4CgT58+PT97tLl64VxtCGbqfSkx4eRkjmqyN+bhGZWaJH04N21pzlImK6arSiKqzOwYM2olIpzxA00IqiLKUYXYYdu2ZlhVrYjEGKqKReJ2d6OWiAoiKIoiUzpVVQVMWZKZojlTURVkzp4UEzoHAIACEcqydOy3284U3/nWu3Xdvr6+Jqa2rZlZNSGikflAUlRhG0usCMl5p6qNa1FdwSWhK0vMDSkA/c4vf0nH6Lhsm9V2e8NEGXUQkb7vC3a5Oaiq7723iRKLlD5+71tmtiNKKTRNMxQuqwaIyLmCmb0vmRmBBUciGvf0VLCcwYAIBBGIHJFjLrznHCrInJZ0ocuLp5+VfN++rxBSUThVZUJT/cM/+P2f+qmfeve9d8ZxzJwcIgohfvzxxyEEk3B5eXlxcZGSz1sgO8w6Pecc2DSrQwhN0wBACGHeI/OpOvNwcj2yPP7etw7aPV7/x5aMn4hb5ugnEYkxZlEfsz+gKT5gAfJAkvjDXNODivQfjsF/zF89/qclcHrM7rtvUzn+XKev4aTK8f6NaraVXyJOB6zdk3f+vu0QTlme3kd7g3uCQB4IbJhwMKJjNteyffuAcu9YvHdf03dp0JcD2U4K7ZYIz62h3+27I9yXLjiVfHSQGDnfq+MEdjxlz5O/qJ0vimIcaL2ur553l4/P+932nXfeef78eZ7gKUmMMfdKVCSqDsOgYERkkkSETPdSCmYG75kJPbvMoSqcd1zQHFMRY26jdF3nPTertq2b9apl74lYFbz3vm3LsswtXueKD957L2xvLtaNQ+pDJF+aYQypmFAoI8o2aVO/1mLI9a9JZr6YaooxQhKIEZBIbI4XMzOHxEzEjHbrXzrbXQBMdy2lNPZd3/dVNdR1/fLq9WazKcvy+nqTA51GUWYuq2at6os4W14RERAjOEMG9kDp5Clw36W+s2TtezL7lkTuRxgiGjN9/etfH4YhhJ6ayjuWkHDhtH7Hi+EOpH93RMEduuM0eGz/drS38kSMIS4AYUU1SUENC+8Q0e0ZpTNalYHieWxkvQAApChRYu7rq6UxRu894PjOt7755hvPHp2fDd0uxKEi+J7v/jIADCE2SK6pjYkttc7dsg/2GfdT/YaT7cRkJKiGRKaWfQJv6d/EM8o6U5QfMJ3+9Ev3wUIB+z7dvO4hsJkmSdlGZRiGXb+dcFTkGOIwdLvdZtfdhBCgKJnZIcYcv24GCs4V5An3XFVVRBARKQq0vT9V3rLzEXCfgTH2/W4YOsUUwpBh6kxjy1w1RIxx7Lput9vtuk2KkYgK77O7mEdwSDnzjJ3zntVuqbmWLCew3/Y0EZmFqPTe5bavWVIbfPJVVSUZVXUYBkRinuL3nCNVR6DzKhsk7KnQNPeRs7AAUUUsu/iqZg1kDiNAIgRQg5jS2PUb4oKIEGkcx76PRJT5wNMtIg8AMYbZYgSnNHaa2INmorJH4Gf/ap2x6wfOAyd3pYdHzmJnPG2Adx80fbLBOjtvZWQsD6G8LonGYRjaptrcbL/3e7/3N/7erw9jKLyr6zIMAzMa5k3TTPToAh6aJgsuyZ4McjePd7kbOudUJjKzKuSW/Wx8cAASqAosvK+nbRRZFyD58szZrqqUUhhjIiN0XLBzhXcFAi3wQCYCI6ybJp8kzSy/DTF348jsxjH2Y6iqomnXSSUkiVHKsvJVbUiIbIAxKWDm0DpDNmQFEjNyBQOl1C8SULMbDeQAwFzX3VJ7bN6m5+ReypvcQsupZmRmhqKmtP+80yj6jNj57fwqCvf69euLiwuRFEP/i7/4ix999NE4jm3bjuPYdV2OSOr7YbvdfuMb38w5JE3TFIUriiJPgKIoCl9l7k2MMgzDOEb25bg3tJ0zxyb0mV1mh86zNwcVHC9wJ9z/T0W9nVRELH8x+7hkm+/M/IQjSfSxCv9gqT3GiJYr7zFN8bjeeyA9/L7PddwIzOYZB5dxwrX/QeDrJKfovrtnZkj4AOPx+BPNOOfJNPCDp7YUksGD0UYPxCecqHlO5S4uK/NjzZvaIY3zgVu6vP7lDgR7Aft9AX0T223C5UhEZgn+zN1dtuWWhd9Bybdg3+FhwKPR1Iq+68d4QEO948h/dKjN/7rd3WT+pHNut9tdX1197Wtfe/HiRSZyZ6LZHmC30Mdd37EvXeF1VJEc/AWZCu4ZSu+YJrvtqnCO2HGB87YUowqIyHa7bduafdm27Wq1QgNmrsq68GVZNoWvUuwQuSqbpln90e//3quP3dnZGRFVLY2i6DxZQmAxtQmotyRRRwMmJEJGU0kp47WgIibRUjIDTJqdYLJKyjlXFoWhy0m+ZeEyKpzXNKbJFmgcx8316+vrjffl59/6jnff/+DtL7wVQmjb+ur1Dh17LQWn/L2qqvIxcd/FYTBWYgPWe9hZx1HsE6U5J2oD6F53h4jeO03p8snTr/3KL5+V7nK96rvuvGm7lAgzBXp6wku56fSHMqJnmYrFhBkCgwMKxiFTOvuyqnBklLwGTk+ZmbOnCzMX7IwQgdFSpnF6x8DO9nF8bdsqmAWbkmmi5mE2bK8RcXdz9eTRRbVu3rg8O6/r5x++c75ar8/Ozh8/qdqVq+q25Pc+/Ggz7yx3Qf5sbZt9Bk0V8lJ6lFyaC8aMse/ZHzK7Z31i8+7+1NA7+X6qChlmp6n1Y2ZIXnWKCxvDsNndXF9fe++LokCHIYTr66vN5noMg5kAj2VZOsfZRZAQmZz3ZVGUhff54iUNksZsuKtqADI5WzhkQkBABNHYjV3Xdf2wVZBx7NXS+eoSmHxR5MQCM+v77urq1avrV9v+GlC8Zyo9mmqKXPkpAw0TO0R0Zo6IRGOMUVRMLb+fIogKJlBWAGXGovDOOQAXYik6VHURYpFjUXIjqahLIiqcE4k5x1KSmqRp41BgcjljQBlCNihRHMdxt9t13VaUfOnKir1Hdio6xnEbwhkBYjCEmG0Isp0GIkYIIpKVovMkzbmjUWctAx/1nXWxxeQK5N7w8eVUus/N+wPYmaYAACAASURBVL5OAdwxpYT7oMID3fjBa6ZEzdM/P+K86CUVVS3LEomI/V/+K//p//6//a9/53/822TQD6MvShVhopubm7quHzhXHL1p3hhhr1mgfeNMlg2sZSQSM4NpBhJyyZfPjeM4phSysiBg2LvH3xrDuD0J0znHrswtm/nysrODipZF5ZqirloR+fjjF7/79/9B1w2/+mu/JipNk5M8jZnFLO6GvJrVbZvD/WJK/8cv/Z//0//8v7RtvVqfdV3Hvnh0+Ubbtj/zs381hQgA2VvYs5vtCbIJk8SY9VDX19cAoNSqAGBODhTVyfF4u+3266vLEB8ARBuX/N7pRISUgf39suxuBTuallykt7/4pc9Kvm/r18XFxTAMZel/5md+5pd+6Zdwb3OU51tSdc4VhReRq6urqqoynbpt2wwDpuSzbe6+LyIxpt1u54pJPDOHaeYFqCxLAHzAiwKO/M0eKEiOKfUnf0BEnXN1XWejp5zQcswSPPYyua8UXFQO+HAdBfd4Ny/NTu5z3j95xjqwNr4b8H2IdB18f0n+zAxVW9YOuO/cLykoD5qOnjzuHEcULiWLx791cJaFU2l7B8DUp/dUOJDuzLXZUh943IA82E3vWBre/sHbt1j26SeF0EKumX8x7ZMql7LJXL0f3POllv2+uvdkr+HgGS3DUebQi2Prl/t8QW8FhEgphaasXm6uNcE3vvGNDz/8MIXACx2XQbbZAIHYj7FCZl9EURXxHjM655xzDL5wjFQUzhE55zi70U85uZJSipLGcYwitwYz5BiMiHxReV8ye2J2znl2CPDkyRvele++987ZzaZdna2MDMhV5MEUUkohJofOpRTGviPnidmVBSGqJhMFzqduVQPRBEklSD8M3QQRaD7tqYEJoGndtHNkhakWvshKvL7vY5QXL144556+8ex7vue7m6ZBxLqur296BGZHbBBUDaEsCl8WKcRZ7akwJSUryMn+xfGYnDoCBsclHyKFGL/ry999cfnkoz/6xqoqnUrhFZAMcI4XQ0CATBK+hf5wkvpMSXaw91w/7KGgAuDSB4gJmdkxM6pD8c55ROe8mZoqgBbe+aKciPRgmdqUUdMUxTkXUlzV1X5u3i4gKSWnpkn8WbO9frWqym/94YuVLx5fnA8WV6XzcRxf98Wjyy8+eVRq+I0rjTECZmkLcM7CAlXJhO1TfbS7LZ58WMxQ2PGadlB7/3EEFNOvi4iZgBkYoC27MDirnsYQttubq6uXZVly4YkohGG73XZDl6ebiWUpo4j4rNvxZJYDTnwuoTVhCNNRXnV6ZCIRVIAVENkh5OzLMPRjJxLH0KtZ6YaMxDIzEEiMu253/fp1t7sJsUeHaCo+gHdIxG5abTjnesC+CWWWnS8RLdv9ZpZ8NghVFQPJRi+AmmuAXF+JxhiNeRwGV5SMZoA2O3tJTKr7kk9QyZi8eFEFVDKzFHUIafrUYIpa1YVBUhl33esXLz9kolX7qCqbsliNYxzHkYjKiSirzCwhxjQCgEgys6qq2rZlZhLaD+AZZmGzW/F2FoMg4pyjcLJ+m3e0BVPUndxc5r05nzfmU8cxawZO+d7tUS+dFRbzoA0hZJA2G63nhc45V7lqs9mIxJRCU9fNav0v/yt/8d/88X/7V/7vr/7yr3z17/7KrxaFC+N4/uhR13V862J6t4V9CFrq/qih+0/EM96+5EsvmTLLP7gMs5ld+mbkIO9ay5DYWaDuoCCyXAQCLGk1jMhhTGC993ldcnXdMntRM2MzQSQgVNXzy8fb7bZuWlcU/WbnvW/XZzc3N75uRjGHuDq/yID5tutFpHQlMwMSuxKIQkgxpikcQyApTi6wXDBzGFLGPJIEIhLREIJzsyQeJ1/TffN0uj+aeSc5ylMWen6b+Kg2gYBLKoGqflbyffu+xnEsy7Kqqm9+8xt/8Ad/sFqt1CbzrrzMxb1P0W63M4PNZvPyZZmXBoBiz+JJZmiGeb2Y8tm7LgckzKtMTkdh5rxiznPvpB3FUht2AO/cp+z6RC5BWZZ1Xed+3swmPVkgPRyjdB8eeFxpHOsPD9biZW7B8aliyQy5Q+X6FFyRgzt2gBwe14cPcE7w1rH909rWHQgJ7JRJybLWPfqB0042x/vZJ5JmDxLJlzX20q3kYUbNTFeb180Z4D24w8uUvON99049CXfsW5bI9nGpdiwfOvh0p+SjduRUMc2FA0T9gXYyACgoGoBN6qZXL17+4Te+nn3SctMHkbz3MQ3TEYcppRSSkKRsAoFIUVI+PXsG7z2a+j3Ncgp0EhCRbEQYQhijNE1T162ZDWMMIXBZGrKKVVVF7MCocKU1K9KIMX3hO7/rg/c+/Pj5VdOHoFit1qxQ1UTokgqGgOw5DALm1JPzSALoRBKAUa5uNIFKrjzHFMPU7o5ZU+qJxSCpElLTVJDj71Rp7yuwbzynHNH75Okb3/f9f3IYhtXZRQihahtybGNEYoeuKMyXVYyRnOZM3sVKJch4H+12+VxuceB9AbMs+dS0PTsfhv4v/Kt/8Sv/7S9+8PzFFz/3rAuh9I6IbHIyR9xDEzQPGQIkQ6ApJEst+5pmZ72J+azZvxCMkIiAEAhBbRwGiQnRnKfCvFkSQAQD0Cwn9URlUWSaLIIw8zCEeQCT47wlTeypvQ0smkmMnKJjfv3io2dvPLXUd5vXF08eNyXVDnTchc3LXTe8/PDd1dn5s8ePi52EEJFo33y51V/lJlb+zEiMky8uLT2HlkX1nHTCtyP2oQS2T7Ml2VTwqKlm4vE+MQxACdGInKGKxr7vb3Y3bnR5ixTTXOPlRSHGGEcwM+c5x9ZTAbxHXh0SIo5mmSO698QiIkxxTEVBDASkmtSCakoyhjCEOPRjj4jSSIafs8lqCGG7vdlub3IhBCopiSYPoJ4J1EANGAGILGu/2QDAGMGY0NAYZja7oU0GkqpJNCKJqaqlGMcMyBQ4ebFmt3lYZNDhLTuVc5NmipwW0CTeuSQmNgKgc64sXB/GELsYq0oLRFULm+2VIx/GWJeN6FUGUR1VAJIVU2aWC55xHLt+m1IqS7/rmvX63HHhvXeuuCXgowPg2RIpL9jZqfK+gv/EdpDxyk9Smsx7sS0qt4M2xMkdf673ll3g3P7OeOZstmdmQ7+TFNq2jSn1w1AUxfnF5c311Y/88//CD/+z/9z7/8Y7f/Vn/8td9wEGY+a8GH7SXFhSN2ffBJm/qQIqkyHtycLPOYc4k+o1K/dyBCUY7cXtelAr5ncZhiGnF8xLTd/32fa5KArvXVnWzM4UQ8heSI7JvCvNzHkqiiKk1IehqJoxyq7fFEWV1G62nRjKGIFQAVNnwzA0TeV8jSSApIDDEFTNeyJXeSrmRjO5yfYMuXDOuWo6jsYYzSQTWYuiyJrD/SCh/T1J2ScpO+TePv2JcHpodI9Gd8Vc42cl37fvK4cuqKav/fr/0zSN8xyCtG2bUjIT5oL6HgCKogghKKZxHF+9euW9L4qqbS0zH+a5ROTKssiARtd1OSp32ZLZ6wN5ydg8DrV7QCR2XDAcl2THW+9s+lRVVYxxL+eDhzfv4wrwvmLvARvuk3DTA/wNOAptO27jwaly96R67T6w675i7yS4OvOjTkKdD2sVTu5eSyx3tkG7c6sRlrkIx5XbfTyWTxzwD9BczYzZwSmP1nn0HjjQPBCHeJDZdYxIG962QieO/UKBcN+oWPSG7/4AHhOVdQnWzRPhpKjygGF7p5RVSBLLwt1srtHsow/ef/nypSNQtRwchuz3xbCiGhGJQUiRRh/FPKMapJSKjJowOJo88EySzOe3qZGpueRDxIuLS1+WYjDEsOsHZk4qubE+9L0OvXOu8gX6mpI8efyGK0rp+pttN8rz1RDa9arh0jlhU0Wg6JCJTQAqkIBQOvNmCQA0GRElCWCqKqCqehttNIdDkqFD8Ixt06iKiaqqc1SWpaSJetSPw9OnTw3h448/fvT48u23v1h6HsYkCgqGjinZEOIYE3sxs6KoEgVDApEs+QBEIDh5gPN7+58DrMC5PQyFtxRfIp9ialdnAeDf+ol/52/8/F/7/LM30RdRkod9gxvy/+XVgCcTYLL8hybgy4CW9p6gCGiZAW13Fpys3mRmL6ZMysk8A7Jzbuh3AoqITOAJIdc2ksGQ/Sfd+w/lbmOMMQ/gTAc2s0d1eXNz/eTJ5bC9/uj1q8fr1qNurl40l08+evnxH/7uNiQdY7i8fPKjf/bPrlYXNzcbQJa9w1bGZb2bGOp3EgUXc2Q/DemA7XzQgvnEhf1k7+9g3VBLOimp8ok22/ERgGZgIcY4pjGEIYRZNpmrkQyJx3GM2QawrIqiKAgwuz3VdV35gplzbTnVe5bUFIxisB6zrK723o8xxBhEQ8b3+r4bwsiMRMA8FbophWHot7vtbrcxVHAGqmgyEkpdUbn/mDnzHjnnc+hELS+I8jleDCC758hUXYhaFAlmZJCDxBIi+IKdTaMupjGlYu92OEVr5JYHqinqBKpl8ZIhcYEaEcg5V1VVExsFDTFudzdIVhRFHau+71BfDUPw7L1flWXZtitoFLASjUS0Xq9ZHWAaxhBC3w+7fqBdd5NNZeu6rarKcUGUkWBVdTPWnaFNuCvRnKGn5WJ+kBM7601OStwPOtQnmUGwMGY8DgRa5lflX6mqKjeq8hTLhRAzS9g9evQoxWgqhS8yBljX9a7vqqK8fPL0z/35P//f/63/Ls9TR8dNQzi5Ux+bqB1MDZXDHrGIZP0pMyNOOU95SUZE7zwiSsofHDJ76/gGzuDwXNPO2DhTJiT7fIFN0zguqqomdk3TmllR+Kqq+jDG15GIxBSIFSxbegKS85yXiL7v22bVD52InJ2ddV03scS9A8p9uYk7gAbgbzOrnHP7nBXeZ0drfihZuwgAZjgbSs2ghUjcE0E18+kU5NiKXKIun0Xf95+VfN/mQF9fVdXz58/Pz893mxtEfP36lUhzfR1TihkrzlQHVBBNXde9fPnSe2/2qG2RyAGQiJlhthHy3mMG+rzPkpU8RvPqeKvJppnJrVM39xS986Q32smy6iToNxFFiPJ5Pef8DsOQ/WmOK4GHhW0nmyifpvA7Se04MFx5GC47ySn6xNpmSUq8D2p7oMZ+OHr+E+mU92nqHih6jzeJg+rrPondfUXdsSfqSWOb6UMdMehO0ms/8c7jqW34pKIDF2f3JeP0PmLnXeqofaKm6L5nfR8LF46kjIhWlWUIg2d6cfWSiHI3p+u6+aYBwGz/rYCGkIIABTMzdDFGScjkPTEzOOc0KZomESDOJ5Ss30sphRTHFBGxrKuQJEFCX2x3O8/OoTt/FJ8/f77pO6Pc5EePQIg3213drtmXL69evb652Y3jY1Nnvmmaoqi8KTGLqU8eUAkdWErJIWXybaYpSkYdDFREok6QY85OBM0+luiYqqqcjw7MXJZlVl6lKGamYD/4gz/4G7/xG1///T84Pz9fr9dEFEI+S5UJJHX9OI6+LCcCm/Ai+46N7ti0PLzITDLp3MSdJGn5Z1gNnHM3265x/o1nn/+n/vSP/N7v/OZ3feeXapvUXBl9ne1XCBYeP3w7Avf048kM/pCkYBMgnwdPUfhc+2m0vCNMfBDxJgQAhWPHaGBiSmhEUBclMKmC7kf+XPkjApiBCSP5wsd++/TJZdNUI2mqi4uzdnP9KiA+WbWP1m3NtNvtrsOwefHRq/feqb/0ue12N2WpGc4xQma49xM8kRlz0gN5yQv4R99t83luPhOnlFRlWqJRM98VEUw1hDDEQSQCTgIoNDDTmfyco6Krqmyaqm6q7E82KWaJzUQk46MxhKAiYllXn1LEEEKIQ0xNVVUxpRjHTK1MKY7jGOKUlpEJ1zGNom4I/TD0RARsiKiWkkxx7yklXxUZhVBVEY0q+RSLTM6x9x5xz/QjI2ZvmZw2vXU+wo5jP4ydquZc7lwLpZTGsb/VJNtt7JMlQSTVSZ+4r4dlXkVzAVyWJSD2fd9vdzvelNx4biJFR0kRbjbP8yy+OH/05MnT9XpdloVZQlIkRRJ25hyIxBDi1VXWuWyKonSu8K6sqqaqKu+LjP4teUmZpz0z6mf1bz4OTdLWhVwwqh1rOg6yiJYb3n2nnbkzuNx9Mo32oOS7vu72TUAxM2b0viCioqhj3yEzmu12m6Io2rYlIiQe+qEuvYF5dsPQrds6+zsc7+aL+aKLo44Z6D6lHZZV2d5HF/MP3CZUKRzPymniZAkS6p7+fdsPXXZwJnxeQFSWpImiKIjvBDstLXkPNs2iKnMv0jnK+XtFUeZBvtvtvPfn5+fvvvvus2fPRGTox6qq8oPOyqZMcskbyt7uFbJLgpjm+Nb5hjjnJ70/CuItafaANUY0dajzNRNPPRe1BLfdZGB3q97JrOPPSr5v93pvs9m88+63AOzRo0ddt3XOrdfrcRyHYWiaRkRikP1+zFlXfX19nTeY3OHI83PvG4FZTZ5DEYqimDsTOT3J+7Q8/U9pCnclE7DIgD7mQB7bujzccF1qlPMiS0Q5Qf6ALPqJZcxBSWNHC9yniW+6r4f36TUhD+OTy9eC7H5Y3D7MX13+zEnD0gcueOYZHpesx8/rRGF8N6D8vtu73AuXXYPlmxI6W5yGD/4UIU2JBWYIeLAjHmCtRxfwaWmu+bWMpz+GcQ72mPs8eBbMUjuJXi4vdZ6bS1DoOELw+HHfaSdr6sNQOH75+vU4jn23I9DdbjeOfVmWzIxEOewhv12MAgDJDJNkBE/SsqVt2epjmsiImZ+W4gSUpZRENLuR9X3viAvnhiF0fgSg19fXr16/7sOY6aPXV6/77W7VNp7ds8+9mVK62twA4RCGXbd1wIYgpgo1e6eqIpEIvPcRnVkiQsvBJwDO5bxlVTMxjZJCikNI2fIbRIGRAZm59Awq80LknMvZ42I6qx/ffvvt3/rN3z5/dFEUxXp9XhTZBUSmrpNoXiHnhtcUlwF3DIQOrIk+eV2anevAHDsRLaoKQIeu+xPf+33vvvNHH724evuiQXRi6AAMYR/GkPOGOcf65Ur44N1pkWJHczmEd5ZEGYOaEaAnEKaUkiZJJquqzOt/du4RMzDz3hOz914AU1IDSElmR9mUIhOpJtQIAOxd2zSlLzTJ2HVt3ZgKmBC7Fx9/9Ce+87s+9/Z3vPfee8N2JyIydFnWYoYGCLAMQVXYt0vmO2anyCbL6M4lnfuPSys4aN7d9t3ILE0K1kzTwuSZ2XGOs08xhjxCiMjyEdZQxEQk6eSyWDXVo0fnl5eXbVuzowzROKJ8Cs+X13X9OI5mZhDNTMRSSqAW46iaRCI5VgtI0yK518hJiEMIQwgh+IHMxRhDGs/OV2LJLMUEiFM4GO5dBE1BRFPSfhyHYUgqU8XVIDOZAYLmzZeQUhTRqCGFiLmOvbm5GceBmYtydikEM5eFdtO53IB4CgdGJAAjZKDbFTJnXS4MdadJ+ujRpYgRucKVbbN6dPZG25wxlzlSJ4Tw6uXHu+3106dPLy8v21WNiGCCIN4hVqVIVNUpqH4YAACRiqJqm3Xbrtt25X3MqOlMXQG9rTryB8zPuuu62RhzEV6KclTyLf/1NqhpMpWlh2lED1gDzN/MfiT5woqi2Gw2v/qrv/rVr361SLuiLL/7u7/Hl9Ubb35+dbYmN1EMPv7wgz/4vf/31375/4pxvDhb7TZbZHpYVbMo/GivRQREReDlZ5x1E3sKOQFAWuSa3KV8TppP7z1YLvJ1tVotG6aLWFzNAGBKlLnK+wUWRGKQkMunYezGsQeg7PzJTJngVlWVgIXY1WerYRhUoK0r5woRaZumKIq2aXLc6xe/8IV8P5umzhhdpi1kyxYzw7Ji5mxTfIs9ms7exXsbapcPbPnMMFek+Y+s6maaDpwnRfapkrl0F9PMcZ1GgswqSlDVt9763Gcl37c1sTOE8Ou//uvb7c4xrdfrTGPZbDbr9RoALIx1XYtsZYxEzgzQUVJ79fpas+zceVeUqiYxISdX2P/H3pv0ypZl52Gr2XufJiJu99psKrOarGKRxWKRgiRKFCzTBiTDE9kDgh4QBvwDONDA/hVlGDYMGjA84oAjSxp4YpgQzYLARpREk0WyyDKbqmwq8+VrbxPNafbea3mwTpx7bkTcm8mCZ5lRhZfv3Xdf3Djd3mutr+tzBEYjIq9WK3PLtPvb1m77FQAMALTnNm/dGqao1L4h/m3j2P3ZzHTtywDAlHIWFXRc1FWZ0+XlkpgAMauKZNxG7jDzOBVR0EHAQgQ4DODZMTGLasrJu+LgPH7agews1lM1zk5btXOA9uTv5LbLYCy/1x7jtgkxuj+R/SZKtvZkjDodqpwscIuZ2CFQCHdIrTuo3W7zSXgHA/PgXrWfWLjPbp2WYtMp5m1yvtH3Bfb0cnDTzfm2Azm4cW6v4+5A4Xr2sWe2sY/oDpHYNEirbURi/L1RQTR++NESczRE3YEB5WZzbpTRUUMLk1zvg83z+D1T4eKWMppR5fLyCklPjhbf/X+eNE2zXi9BNGF0zmWF2PX2T2zfMsfIPLBNUkDo+yRIVuemlFSkT7nruqKi1Ec7NFsKVqt1l2JZVR8/fRaCL0IQkaNq1qcIDazXK2R68er5H/7hH/7gBz944403Xn/0+ltvfuHk0YmkvF6v3/ri2z/66MOLi4uLqytHJQerVGzerwrcRyIG6ZMkCsEhs1VmeXxIHUbJSNTnHGNcrTbDMyiKTHVZpZQKH1arFSMSUVVV3WZluYhlUTXtZrlcvvHGG8EXf/79v3jttdeIqCjnzNgnSZLt6pgZsq0S9phnRUUlJOZgUM0YyznFusciZuJNNeQH5JzMSdAhJclMzERd01RV/eiNN954+8s/+Ku/7GIfY2TmjAROQvBWHGQEVrBARgDIIIDATHYvEyCQjD9uOzvAwUcO0dRizFx53/Q9kbOnpPB+s9mUwbuydM71OSXNwQUBdI6s/UAcwq9s1N11nUiuqyowpdTn1Dtih1DXparO5zPP4B09PJlru8EYKav96Dcev3ZxcXV1dWU8xpwUSJ33gBpjIsKcs+ObdE1y28bvuseGrcbJQiPGLWm8EDs67U9DWNj+7fUKb32I2KXPZl7Cg4OippRizllkq+QhRKCYYtdZDAYxsXPuwb37Dx48qOsSQIjRHqK2bYqiVMGUUtu2m2aFKM45UZtT5Bi7GGPTbdp2c3RyPJ/PiTAwLxaLrm9S6nWtOcWcc9OurdXpu03bbYoikCBxyJCpsYWXCR2zl6xcuKyac8xJV6vN1dUVOfbed11MKZVVIMLt7eMcidWvm83GFpy2bfu+sxsJoAyFsd2GwDcRNat9RgJgJZCsMoQtMTIwsZnQkPMiOUrKQzaML5GCF/bBu6IuF7PZ8WJ2cnR0fLS4X7pKXSsi6/U6S+z77sXLJ6v1+WuvvWYrcNe1KQ1ZvszsfDE8d2KdCccYLy4uiDjnbDYk1zGtN91E7Kay4x8Z46ORgaoKwZgmMl2Zp4E9pMTMhJTzNewz3cWmXmjTl5nQ7H+DPSxFUazXa2Z+6623vv3tb595WTWb3/+93yurqu2jAB0fHzdN45xDUgZlBM/YtRt2CEjTUCIAAJQtKHUokfK6ppCBzw0EQOOAMuVrSCClRNfg7Y1pNRHbIInQISIzTpdKIrKdcHxOzYvInmUmL5rMKZcB2ZlXpj1uCri1ECclhizRe3YIue80ZRVRARcAhQrnULX0oW2bKgRVhZwZoAqFaHIEOSfUzKiOgMj8UZMjEMmSEqjRl6GPcepRt2Pts1OPOXYj+YLM1IhoS1YnACBFVVPHJgAgZpOX2qINFs3++euz+bLpzp9970+GRxXVez+bzcxEi4hc24wIXtv01vOI5L7v1+v1crm0QZFRGrquI0KAatxTx9XNnl5Vrapq7P2sq7Gn0cDAH+MQPg00N/Wvt3ranGam7PadluM2nuHOH/c7ioOtwkFDmp2Cezey6RChazqquw0kvIMm+mlok/t819vguNv8JGEHgfrUXNDbUuOn5Mx9e89PwGO3q+f0i1vG/C71dDqw/PR34922mbce140rfkNHdxtD5mADCXuOPvthGDs36t3mt7t3nUrTtpqlLsrv/eVfvv/++5vNRlIeQctPBLdVMUbJOScVElAHOWdGmrY0tkS0fRclA2Lbdxj79RoAoAqhmS+67rguy/nRIuf84unHX/3yl/7xP/qFs7Oz1WpTFNW8njVNq4jouYt9zPny6vz8VaeCeMJADpkrVUvzi7FjZkSXM47zFCQxBzkRTTn3Wdqua9o+xghAxkUPbiQ1QLvZWMMWt7u16S6Y+eLioqqq45Ojn//5n/+d3/mdX/zFX3zwhXuXF+ehmiPYTwRmh6p5EFuan0UWRfID12ub9IVjB26pWTtR4IiY87bgw2svO3IOyOWcFouj9eX55dXq3v3777///g9/+MOTkxPLR+WszOyImUlskrQdTBGQVWODYaPlN2zbHqIhF34sWA11cYwKVNc1AleVIrBzLi4WOBTuyJkzABLHbG+lCJBS38eU8nCXeu9SVE+IIJpiHfx8Vts+xcya8sOHD3/0wXsft6svvf6Yc85tv1wuHfHb73ztSzH++3/3h23KksF7r0hN3/tQ5iwhFBPLrgmOjQgI+5Zgt0XCwt8+XvXwbgLG2qJt7s6WxqadSGra9Wp91TSNoRO5zwIpxiwihI6Zy7o6Ojp6ePZwvqido5yjgsQYLQza4craj5RSyp33jIi+CiIicdj3YdA4JVUpimI+n8+OZ1Vd1HV9fnHRNE1KsW3bpl0Xvsx9SqlX8/MhIiBFNFg+xpiTap+I+q5Pm82m6buLi6uLq0uLu/De13VZlBZBiVVR1rOyKiBLFJE+blQtqD3pVomUUoKBrZdHUu64gTqnphMhi9gbgFAxjFyVMtjRDdIptXQ14OCKxfzk7Pjs9OTeYn5cbOdARgAAIABJREFUhZLJqXN214XAMeWUU9ulJx+/55xD5JQSABVFURa1c45dZV6dW3dEkgyquNlsbMpgA7vhubi5p+ecU445Z9Fs7TcppNxTHtbzGHcn1yOWZbOAGwNQGJwYt+D7dp2/efderxVbEcHICDWfVuecoZA2Qbx/795/8c/+2b/5P//l2fFJSin2fXCO2b98/nQ2mxEQiRIjgSAIqc3Tb5BWJl3fdBOEEdze0+MwIli+l1WLKteef845lRHgwvGIhkZXcs4ZIcNE4DdNG7IWaz+6FgBQPWCHSIpqZlaGKhMxERqn1+5AEZTrY5TxVwQhQEJSoxPo9usIhOqdI9AEmgkViQdHLFQkgcGE8/okMO6YtN2FduikpYdsFs/bNlV29R8AWSJMLjrB5y3fZ/iFBM+ef/z8+fMQfNs2vihsVBRCmM/nNvO29SSE4F3Tdb2Rr/o+Xl5ejrTMo6Ojsix1aw5GhKrezH/ti0VRjK2jjcTM0LaqqhDCyLe+I0pun3l4W+NxkOEwZWybqUzXxc1mYxNiG+kNW74gbH2xtqAZgRKMsiVgGKYzuy3fbW3AUIdNzBjH2R4Mht0HesUpxHfD6QsOCdgOoTe3xfsAACEqwjBnw62STSGrLWdDU0KHtF77rjm7fQ7owUbl7rb8NgBwvz2DQ+Y6h0P/9EaNt53eXbvUG5Y7rIafVMztRzLu3Gl3MPF2zWBvsFVGo364TmnfM5KZVqUGyNyRu4h7lqcjymfzb5025lvBwBTTsHsv9Z136Nk///jJd7/7R816aSfPeVZRUAAZykcRo+4kS4y9vqAKXQfrdZNOjghychi7VBTeKioFZcCUYs5yeXmVUgpFoVuvRRWJOa/blpDatlss5qenR29/8QuzehZjXC2vynLmQxAg9kXlPJeluWHoh3r58vnL8/Mkciqj/aNpWkLwgZGiRquonHMEoihAnBTamFZNc7Fcvbq6Or9cGanTO1MGBlOELZdLIipD0bbt0axmdjHLZnP58MGDnPN6vSai+Xz+D/7B3/8P/+Hff3m5/upPfD12awqV5OyIRHOMaTSTjFlTTgLkneu6NiWeBr6Pvd+haBYQgJyUBrd9yCmpgkMkICYW0KKqT++dMUES+dPf/ujFixdd2z16+PD0+DjnLFmK4MWM75CM9qQqgChKogooZpXIOOhLRuwLETWL6Qa9d0jStl0IlZq1OaFIrIPzhGY9VwRHvshEMcbVpkPEeO2RIzYXYGbUvF6tC8cni1npHWouHJBq7juR1LXuR++9WzE+/+CD46quQyiL8tnLC18vHr7xJlbfo7L83d/93cePXzs5vR98GVMGAFPdWPELN7gDgLdPpqahhdPx3KcfDB2CBEk1IyIhO+fH90TAnEB13cf2/PzFs2dPL1696toOgUMomBlr3nrzYF1XJ6fHhStBKWeNMbZds1qtuq4l4n6wdWEA9Z59WXjvgZRAiFUJZTD87FNKChIC17NqBlVdlEeLxf3lcr3arJt1cK7vuz62qpg0A6kogIqqZIGYAVXbLrPrIVHbpa6Pm2bTdt1qveq6dowL3WxW3ntmcsx1VbdNfXLCxJBz38duS3pHIvJ+8OtvNjHl3lo+IG9IJw3YjSRiTcIMkhMAeO8INImiImgWFUVhZh9CVkRIKQsCIzCIphRj38WuTRzIY4pJJKcYRfqcmj42Xadta8mpDoCKUBe+DL4sywqwco6d8855QhaBnNU4GoQD3J1SEhVzN4JJBMg4/ja+LgCoZkMmB2xZYKflGyUt06RWkMzMxMUOP2icZu7UDwOxBfSglZp9pL7vbQIeQvjlX/7lGfa/+Zu/2eeMiCn2julkXokkBwQgLENRkGHHV+yGJ99kezGtsiAZDCXbOHsrWm5UQTtsFJFs5lg7PbDtnCknEdmmZfDUifRmxTiosndqDMcMgJYTqIpEQIxo6yCZDY+oZhHNKppFFTRvU1XMYo7Be1aRrgMEUVFEIEJH6IiBBEg9OxFhYis8Rg7+eIJU1Vq+bRAF3kK/ytdEzeGfT8iuIGlQKl7/i+HNNU8qAdpyGz5/fSZfhPgnf/InZ2dnlxeYc3TOIRYpxXGVkW1Wranymqbpuq7vEuKmaVpLZ7ZWioiKIohwTJ1oqsohuM+8UubzuWU2bDabsqyM59k0zShiHkewB9PbPo1Ty7T92PnbHWmZkabquhuk7ZMUF1UlpJ03nLJxppX3HX4nUxrnNAnHmttpF7fTruwUHPsJqgeFbfuhw3dAN7rNQ4XJ8G+AY/BmLzQG9+mnxet+PK3L3Sq4adU1tc47KLHbbZDITXts2LpufBoU9I6j234Sgr+VrQvu5jpsy0odfbd2MksOTjR2TvIY1Ti93Ag4Pcwb6qy9TWXarO5MFpdXF2dnZ7Htv/Od3/74yUezunz5fOUICueaLpozn5VrMhBLhuwv4/YMHbXCq5fnbz1+mEhjTFGEk6iiaLTQWMMo2rYlIheKwcDexpgCfcyty4jyg3ffe7A8LQvfH3enp6d1PZdMjr3zZag8AKyale3Yfewr7z/++ONnz1+pAsKZc67vecSpYna0dQUctHiDmo6i6Lptr9aby+Xq/GLJRVEUlXfBGA0xZ47R8hi8923bnh0fV2WtkFdXXdf3jx49+ou/+ItvfOMbz58/f+211372W9/6zu/8jmN660tf9kiMThnbrhcBROxTzjmb9xsgtl3Hk3zz6RO9UwteFy7OiYiVGluUL4Oo8wgAXdfNy7J8/Ggxq1+8fPn48eOmaVJK5+cvu6557dGjuq6TSIw9EWV1WRXYfq6QKikoONBMgMjovXPEiOgn/lvm++mYEaFDZCIiFhQiVoVgJpkWr+gZAqesUZUdgpLEXkRCcDlr169j30cQzOloMXvz8cOjukptIylVhQfyXde9+4P34ub4rTdef/Leu2XwqLpcrp4/f1XPZvOPPnz4xS/O7p25o6Pf+Ze/+aUvfeXrP/mNt778labrnHPr9ToED6gASjhWpaqaGZn2XiNQsM/p+DHiGfb+ykAgICTvw+hYk3Pu43K5vHz27KPnT59u2sZ7P59XR0cn86OTEEKMse/btm+yxLZtI4BIApSU+tX6sm1b56gsa+cZFM3ygbbrSZTBCwPJIVOSLH2/Xq+D58L7+WxeVdW8XhwvTi6rq2W17ONmvW5S6ptmjeBj7Ju2jRK72Oeccs5IDp2PGdabLqp5GqeUUtLsPM/nlRXfQzheyt77hNKtLy7pivm4rLxIn3IcuMnknGNByllijCnlGLNoMkcPZzGJiKDYRWn7DQE4RwDimAGzwkBvRjOGUSQidsFlTAkkdznF2Keu7dZX6/OXL0+O752dPTxenKRECrlpVuvNVddfZekNdScMRN5xycSMnoBRfDmbM7NzZgcwDGVUcHT3TSnF1HVdF2N027rISqkJMTtvbySJEUTy9k679g6Z9nKCqML2f1BHqAgiyuMSsVNjAByw/JWpuGsSxb7ZbAyZNBJBjLEoiv/qv/5vvvTVr//ar/3PjlhyjDHOqgJVTCIDIAqoYOxBJZA7b3uxIxunrjlnImX2RKyIKdkhWz7BsK2nlEzmQIXbOi8k4+cjohWoqsSmZkPLz/TjPHQUSG83NDeG8t0c5QwqF0RWARHISUZByRAzOMiBQZEUUJF1qImYkAidd0XOmbiBrff0sHoAGG9zRH1vcKlgx7NNEQAUCRRAQYfW8Lp4Q0ViO5mhruFQKrWSHiyfSG9MpUMoP2/5PruvPvbvv//+hx/+yDsGgL5vh9zhLapuqpKByO5g+CsdJL9WUjRN0zRNXVfeu7G/2hnMDKlc3vd9z+zMcHxK+zSW1H4pv9/U3eE6eEf7MXVqsT7TAgktnH0gh2whoLuRxtssHA8m48HEM3PnTXaW6f03HCuMfZniPrSld/bDdzRUB0/ap/GNuAOpM5RvR4b3t5qOw57Z5tQC4Q7x3j4UvG+C8omcxoPp87d1+Hd3Zbed9qljJ8CNhIbppHP/Mu2HPU4HChPiKO4jElve3q5f9r6mdByX2nRmtVo9ffrUNuM+tsfzxR72yCrZpBADloEgg3IUyemLFy9i/gorRBVV7XPm7WTBnr4u9qrqQxiYObAVE4oaSoOiTLharcritN00l4CayfnC+TplIFV07F2JFavq4uQEs1xeLl+9enF1uSrLsixDzoX5xZvHpu3EWREEGESACCUDpJTarl+um6vVpo2pYF9VzrlrT0LjcE6FNOydChRF8eGHH4bCP3jw4Hvf+97Xvva1jz760U/8xE8czat/9we/d3x8PD8B8rWiFTE9IkvKojII8YljjLxHFz8YR3l9WbfB5TaYGXBaUMtSq8oipR40n92/9+z507IMqjlGbHNKKbV974siOEfEApBUcoqQII/6T8QqiGObbgzEeEZkRmY33gN2JmPsSGXLIwLIycwnVcR8O9h7Ic6SVXNKSQW7rktJCF1KWVJG1MIFIfzSW2+98/abm6vL5KmuitRHJf/7f/bdl89fPHvyo+AoqKzalpKYxXm1WCjh+08+nJ2dvflTX3/06Lt/9Vd/NV8cC/Gbb72Vc14sFiI5p/7GMyhiqRSfZi26m4nwaVA+2FWhs8kkFfKo9do0y8urV69evWiahokWi8Xx8enZ6f3F4ggdr9er1UpT7rt2E2PHTrquEUkKuY8tIJBjAS2KwgyG7DkU0KwiQEnsf1mBVDX2/WazYQKbujL7snQhhMVs4citWxCR2NvS1GeVrHndbJq+s8GlJybnlThlZe8BAJnYuwCiWljsng1VU0oOPZHTlGPMOUtOo3FRSikhJgzIyEMdnK8XMVUBdIAEyKKoQ0BFMk2Uc1TVhQiJJlRl4gmph4kEgEQkRWnblplJoYFlH9vl8vLF84+rqnrrC9+y+hwHqbtsmwrxRucOwfvCcemcJ/LbVHSAUbLNN4lF6Ad/zq0zp62iN1NAdATZxmXZYm/25eUH9RQ4SbqbKntvhnxeo3ywZwQKg+/loBXsus6KNFWNyj/3d3/+V/95+B//+29XhSuC36yXOfbzRW0HrABZUQB1J3zwk4sE3Vu9xqMAVQEgRNh69iKBwz1h/LQAIzICL48kMjur0ym/xdzf9OkzQaadzNE+FLcg/DCXAchbtSEgeFWznBFbZ8HwQWJVRWBAUEhIbINym6vqNs/zeg0nRMPfD5jwDfgnoCJMFEAoOPhsmWY77syPhv8o7ez325k+bzUuoqog+HnL99l9BR9++MMfnp+fn56eMDODXrPGYTDStMBKW6BHM9lKK0SMMY1QXtM0IYRQOFKHqONSYkuSLSj2WFoy3viU2mxsVKHc3VDtP/z7yQr7LcE+NW5s+cyYVCcW4fsKt/2uZnQ+vC3iDD6pAdv3A7itedgp94c04UP94cHucb8x2PnKzu93pMNjLt8+LHlwpjglCh7UIh4slQ4280SkcBeMdjfYu99i7UNnt10yOCTdhL1kpOm+cuO4bqbM73jG6B7x5cA2NikRdt7h7uLyuq8DvFtQuk+RHZ/HqQtRVVWxbc7PzwHAe6+SDLGPMaKqjBY4ZOp5212EgHeiBp69eN53yXkQyIEppQTO2c4nWRBxGOsyizVfo7xWFFLOOXcABfnNpr3k5dnp8Xx+tFgssqB3hZBLAiyI7CAlRC5ClerZ2dlZ27Zt267X68Ws7lOy8s7KawAwSo2ICIgA5EwZchv7ddss16vlciky9L02J7ZT2hkPAgkRmZyJmVMU7wvE9Xq9XszmZVmen7+czWbn5+dfevuLv/v7//av/+Yvv/aT3wKXiAtywXwRB98Cx+ycADn7fKNR001awUFMW0R4mA7IePPAhJiAouYMd3l5uWC261WWpdmTmJtc3GIUfYq2JEbJAHrv+OTkeHE8n7EzERkzs6RERKjiOEwfExsOAhA5D1lFxDtn+LWzUbxzEQk0QZa+7xHYYqVUteujqtZ1XXg+PXrw2uOHdV1TihqIQKXv3njrzT/54/rK0ayq2tXSES/qkhRTH5m5quvZ/Ojlq4tHb74OSP/kn/xnv/7rv/7uu++GelbNZqcn99q2JUIaSjyyWhOn2ax7r4MOwH/budWnKoUFc9KujW3bLpcvl5fnTbP2gWf14v7Zg9Oz+ycnp2aH1jlvY9bVatW2G+KUUiISQMkSRwNt+7w7PHxzse+6zjSBRsyLMcaY1+t1UVSBg0MKoajLsgwh6aYsE2pSyTFqjGk0IEEi51xwhXeFGZgVVama2aFzZN0ZEYhmzZJSElHI2Pepb/oYEwCEEJxjkd4YazBw8663J+ccEWbBnEGJLYxhCCJLvbV8SDori1KD8SsZkMgi0Q1eAyKHmCwARiGnnDdN1/XM7MtQhADsvYiWZaiDdyFmXXZdB5iJwdIyLNPeQk1UOPaZiEAFlICzLXfWUQCkgd9ujkeEfTfQ9bNk0UNqCwVRJDUbY5K8G1C+s3GMFxcAHB2+Y2+zbyE4QBeyNx+jI0Z5ixKr4k//zM/98//2v/u1/+l/6K6u5nXp6ypLHAaUAAIkCqoEmA/voTeqgutk3wnNNYEaXddtedc5pcSMI2bbayJki9RC5K2XhJncmK4AFDSlZNknpjG2bxgFq+aBuV1ZJ6vrtt8zA1QL6EPkHYbqUJcS2TxAiQBAEFDI0jJBCSzvM/NApVQUJBl8jm17HRzCUAdyEICO6xBID2CL09BEI+qgHiLdqvUFAG3LuHmyh23XbJ9hCFk1hqciAgpv9UmqkInd5y3fZ/r1R3/0R/P5LOfkmKrgLf3WhNQWXTKOTFJKzNnWBZscIHYxpr7vm8Ys6AofWFWYi1ELZPeiafxGU+Dx9/ZAmpnS/nr04zEDdxietzH0LLBhSJmfAG778d87n2cnr+m2+vsgu3Knjp9+z2293w6lk4ggy9242d1A31QFt1PWHKSbfkrkcD/d4dYMhk9XLU1bvk8kTd0Glu47O8NNd9CD3eC+Bcst8KDeQQTdZ4reyPqDw3ONHRrqp2ScHmx9d2xC953392+JaTag/bH0/nJ59erVK+YBxzs+Po5tdxCBVFXAnWZ2gKCvrroYYyZSyOBZkmyHz6IiRGSW1swcs4QQskpWC2sAV3Dli6Io6qI6O5ofH83Kwvd9//LFuQ/VqsnEQdH7IhBByhGAyrKOzeb49Gy9Xj9/3o6V7jalakD5cMywQjUJUFY1WpGNsYb7xVQ0cG2guiU+uIE25JxKMtHyixcvqqI8Pj5+9uzjrutCCPfvnz169ODdd9/94pe/ltuoHOv50XaIFpxz5B0gAZD3nm6njh+8yQdzYL0OaSAiUWBm71xKaVYEBHn58qWq2ujNFj1r0oy4wcw55z4NATyXq6WVWVeL80cPHuRH92ZVnaXQlDwbn44pILNOGWuAZsIsbpu97b2PIoxqzA4kSqnv+7brOk0Z+FrjFGNHRHVdM+qbb75ZluVqeTmvAiS8ePG8Wa9+9MF7/8l/+h//q3/xv5dlIKkwRot2jH1++Nrr9+7dq+ezl6vV21/9Gqh885vfNCvFJ0+ePHrttb7vffBEJLnHm8ld09nNdA+6PZrlx+n37ob97W7s+77ruvV62TRrBJ3NZsdHx8fHx8dHR3VdA5DFjolI0zTL5WXXdexMmu4AhhxqkUAkfd9LHoebJMIAkFTNFjjGCCJAw4KwXC5zzoGDpbePURnbVUhjym0bN03XNG0GtWiNoqwdsXPeh8BI7Jwqe8+hIHLkAzJjluTIJsgQ27S+Wi+TErEjX1bkPKSMJNYggXOOkFUgJ1DKiIxeUsaUoO1Bstkq5Ri7lHrJSTWHwsXgrpdKAmQksJJdiYDoGooPIZAKMzs3WDEVBYdAzFyWZT0LvoibtohpLaLMZAX3cGm6xBgltyWXRARAiDz2exPGBiAi00C5NLOoMUH74G4+vYsISFQIrqUVCioqIFt/FlBDkBQPlxD71M2Jl6YeTJliZlsKRpzZ7AyO5wvJ9Av/8B9Biv/b//q/qKamaXzY2qIAKWAG0Fuygkazk/3pvHN8jUaq2aXwarXy3qvm9XptnNmBLEaKQOv1OufsHNuZtHRKS5K0iEgY7FvAJgWGK9jCOMkXdRPS5uiDYvI2827z5tljmjdTulhmrKjAsGSwDmYHrKSKZuuQLS9ECS0XRkBxGsCjqjiMDgdcgUl3m/Cxl9uSbnZZSGKym9tsI4YzjAxwg10l18GGAx/185bvM/xSiJv2qour80vn3WxWWRfEzIyeMbNkFldQycFBDWtda2oABSlzGRhxlVaMELtuvVwWLhQu+FmIjWDR22Zu1AgiSn2/yvn4+BhVU09aFoV33juRHLu2ni/G+dbU6figtA9uarpgYr6/36TZEE4kj8+SVX4huJxD3xdGPgElFRRR42lM33wUWU1CMLeeydth6s7+L6ADPQWuKQOmuLWl2OZDg4EKk80Cd82mQMWiSbcMzwGIA7DqlQHHpnpKW51S/IcTCKM0BbfWTWiHPI4cB/s6vKElAwURRcbRImz8bHpTYgdTwFAP9JY7ffVNF4qbLaLBVCqEXsHGdQMf0ZRjuvVVh+Ezj9NNvPF1AIW8A8rZ8GIHRhspuLcBejt/hK0CmxB38hKmp2VK19zpwci8rVPcxiw5ETFhm3PONvYx29d+ZeYYs3OD29DU6Rtgl7lqG+F1bC+AqJg0HQFyNubewOSRlFMSmzY7YpioAijnIvjLi/PUx6OjxfnLlwKqSOfLS0VSUHKOQfrUgQiiiBrfTzQnBHCORXHVq1Twh9//62/91Nc8JIVYOZK+yxyYEYGaNq5XbV3Pc6QilKnP3oeCQSXl3GPUvuug5VyU0jXLi0vpo/G1REQdtV03W8wB4OHDh8fHx84RIc4Lbq76+6cnmuKLFy9ehVdnJ/OynPsAXbdB5BSzY3CuzCl2sAb0Ofku+a7DLvplA08vNh2Ar0LnBCrXrVcB69QlS0ISyKLZMWjuUrteLGbrJSrw8xeXivTWW28d33/80dOPkyscln/vZ//Bb/7r/+sv//S7X3rnK03sZ+UbgISOG2lnvkR2sY3B+YDUovGN7CLehM0nISW4VYlAygORkhiJBEkACUFyL6oB2QHGXjAzZEeAKoo5BRVCqVBKR03buxDUe59lfuSOTk/uLZcvXj5br9e98o+en6+iHi+OTk9PC59PjhaMWAbnmszdelFX81mNChljq27dtPN6BiDEUFdV3zUxtUVRuMITc9bMAKAJpEOk1fqKmevSLZfLe0ezwnnPcO/s3iL4AFBUtSPerLtNpxfLFlZPX3/j7W/+nV/44+/+qa8W6JovvP2o9rC5elUvFouT4qpr3vz6z6TywTLKHPvXzuqPn1/Fpn3+7LxPwZeFiDx8dK+Paw/qbUWTTEDsnT3emsX70Pf9rKg1C5mBO1w/thZ3ZX5FtxAPhG7aKectsr7VTZtbIBJwzkkhA0iSpotXq82rV69erJtVzFpW86KoTxYnR/XpvDwmdEalOX/x8uNnzy8u16KeHdeVHxR0MQUOVVExe0QaEOwsAFCGgsFLgtyvc9fHpu/aNuds84ssGVCkbeXyIjH1CIv5sd1jfSOpg7ZLfScJEJwDYmmgLKuqqKqyquqiDEOaSChM4UmeUVVAsyM1Ko2iqGoTBCRH6ZJKCHpan8zm86atXl28bIC9N9kIsEsc+pHe6VQBPGySZEhJJKe+79u2tz4tFIXzXhBs1WJkAvLBgSIzCIiT7Bx574uibDZdUZZVWRGhmYWm3MfUOJ+PjudVOcNVUXi4SiHljULrSyYHEZtVr5lSj73P1TK+mtWLeb3IGgid9yVTgQqaTQkPKFkheUq+ojZWTJZPGa2bSinpwMoTHGR+SMAEBAKgDlW3U4csqrKtLgSYnCciUCRkYDSe1EiVsmwPGHswBNWsZgWtYkjTDZ4nAA3lyBAl4RlybA0Jc5T79iqE0KX+H/5H//jFq1e/8Ru/QeAJAxmbQMQDsO25LACKqDBstTQMQ8ksbIbeaUC1kHMSdgiQRBITIWRHgZwKdCKAqOxJQSJEUIAMzgUkEe1FBSmhktHyichxMWqIECVJIiAih4AoBGY2hOC8U4SY07YugqwggOzSULw4ASV0ap2v5AiSQRRVQFRUHCNK54mUY7JseImg6kgVkhm9DIHvAkhgRBVlRGTcagYFNKkS6CBaQFREIRRAVX9jeL3F6XE8daqohGMK141B7Q4NRLY13rAQma3XpD/Mn7d8n+mej41JhWgxeqpqjMeqKGmiP0ZEn7x5XVq+pBXQlq5uU0abU458oanxwDhSGsZI21H6CCmMQN80r2bEZHYysm8buB7EVW4LHJ96YRmTHnbTruGmx4bsRMaJyNR2adqa7lP+biOjfqKYDW8hVZov4nXHeyegd4cm7W765XYedkBJOL2yt8F6t8GGt3F0dwaWuxLB2zP0bqNg7ZMhDzI2f6xpCeChw/xEWeAB7u4en1n3pBcHAyoOAqd3wID7QHrOGdXeX50zyH1A9YmxKDzEpigKR2wQQV3XKfWvXr1SVWaXVSVJzMl0EQJGR8Gt0B9ASTX7AkHxybOn3/jJdwJhSnkduzoMveUNAtIwCXaIuFotU4yOMMcud13OuS7rBydnDdGsrB4/fC2mBACuCAIaqnK1Xn/w3vvv5ny0WNy7d6+sXVHWTdsDcl3Xm81m3XSPH5fMSNTlnJ2zZmkyFNBrvKXve9u/VZWJRulyHQISIaLlzbAb3DWtDEXEhw8fNl3/7Nmzk9N790/P3n///c3Li1/8xV88OTn56KOPTu6dzY6Pnj9/fvLoNZHrKQMyA6HIDcbvQRB4Hz7aGqNv4dytDpOJgHBLYYW2bWt2kHPsewSZVQsOPqXkPBmHLQRHaYgwKcvSEZeLe6vVarVamQ/Hg3unm9Xy9PiY5nMMTlJeNZssiZGIoDHrP1NGiWoedH0GlUgGJcwgDimEkNlZbA9kIQVPXBShLMu6rov3oJt3AAAgAElEQVSi8N4TgYgkyVvmv7x49vRnv/nTf/AHf/Dqxcuf/PLbb771NqX2vfUqVPXFqnn90eIL73xt2XbOVynCG2+88fzVOsbYNJ1br+fOf/DBe0fHszL4wjNo7LveeSp80cUerXm2dYy0S5FhXz8pYEkANx8vnH6LkgzPGl7/qzu5CSKaosQ4cCaJmSiHEI6OjmaLhfc+qeSmaZr1xeXF+dXlcnnVdQ0iFoXfBm9eSzDGKPChaRgy2a7NRezeNvfaoWGADKJt215drkCp7wZ77W697rrO0vKiaEw5pViWZVVV80Vd13VdFmVZ+uDM3R5AUAEk5ZSNY4ZEPjCiE5Ck2Tn23rEIO67qsqyCYKz7Ch0QUSi9D5wSp8Tjx94iJCFnNVJl3FovsqOqKsqCg2dzmR0BPQRSBdRrQzhmni/qce4WnCcWEWnbtuvavm8ttsTMC0RJ1BoJEYGMlOOmaZRpU1YBAAi4KCT4emCl6sBwt5tBVEVA9frGGLcAy+UYTY8sSG1nBrqtNAS24+HtIDEBuDwM+rIhNderAYox+beeCBkmSeSqKpJHbG1s+Yivh6HTHUREyrKMsUfEBPBP/+k/PT8//87//a9B5fz8/P79e45QjBC+Led2dGUHIcepfB2vFW2qqovFglywdHj2RIy+9MZRJKLFYlHXtV0gyaCq8/l89OEzWVBKSdtman42updNjWHGIjPn7Lyhc+B9j8AGyd4mThzYbdfWCRkmqpPxwmWJSEP6l0klx4hmK7N3TvjOcPzGmoM3cgjxZgLWDqB6/cdDm/7usXze93x2X4gPHj9KXY8EADKVvcactBfT3Zm5nPE8RzamlUTee7uzzSe6aQr7HpkUUuOya/QtEwSaO1/O2SLyrFfcWjOBcaVuK9w/UfP2aSiO1vLZNtn3fU4D83unr7tRHO8npdBdfcvEa1jGJnO/Dds38p4GCaIeJk/idrwDh+xb9t5/l8l5Lfq6PVx4KhSEQ36qY3u876pyMKhwX4x+EEMbt3zYE20f1LPdZqC6syLDxEkVD6Wlf+I73zw5+IksrzuoxTvMrhEP3NEKwkRjOSKcB8zH6FZPo32qzzgzsBHmeL3M4YCZnSfbKZtmTd3K0rfOzk4Ycb1ed10sy3K9buwOHHY1IEWQLACsao2fgBFjECRqNQ9t2z9//vy1e0cIUjK1fQzkR3bieH2NEYOOV03bNxvvXOq7OvhQhre+8AWP/Nqj1x8/eHh8dFSEKkku6soFH3N2wb///vsfffTRs4+f/vn3vh+Oi0ePHpH3FAJ1RdeuU5Krq+XDR/dScs1m471XFAEFQBVQkCxqo6vNZtM0TUrgSpoaf6eUIAT7nNYGex4MA0CxKIrVahVCyEmapgG8OD09vXdy2q3a7373u/cfPvrTP/3uD3/4w69+7euvVqvjew/ZBQBG0bFAEdDbJhQHZcYWTq24BbgnxGBJkYlUtUvROy6gmC3mq4+fe+fQQ+4aZMMHUlnWfcyMEJy3lVxEZlUthUSA09PTq6urvu+vVpfOEUiKMeacFvM6OAYUAWVzKSAk3ma+KYgmZmYczo+SAjhVAZTC+SZl7+xm8yH44+PjEEIRwtGsrsrSERKIOUPaDUbSbZbnf/78eSBYpebkZHF2dlYVLtTVxXK1KOp7j9/UlEQgdh358uzsrO/7EArvwmbTzha4XLXf+7Pv/92/860kud10dVWAyrppiqpSHGw2eoxMiIi+sNBtERQCMZ4dHvCfAMU9Zj7e1uMdWDHshHddl1JSRSLHXrwPlggiCH3fNk3z8vzVs2cfv7x41TSNqnrPLnhN2WIMmLmuy9m8HsJmUx786xEB1GpZ4yq3bWvZfURgdB4js0mGruuWy2VKqSxr733q+0G/J9miCELwzvu6Lq3fC4X3wRWF9+yAFDTnnFMnKfWaIyo59jknIsqaYtf0sbURACo5zyG4JH42qyw6oSj9wA5QGk3/7ZTOKpez9j6zM+UqKoL3PJ8VlqfntlmRngiHQh+dc0XGFKCsbGklTVlVkIAJiRklx1ZW64umPS7LkgiKwhdFkfIm9SAxiVBReCKnon3fg4poIiLPgdk5l8xsE7fqQStVENxAqlDZIdUDkSrZpOOA9l5HFC5vvTq3izkgAWQ1oztOKfmgCll0sAmZEvK3OM+N5WLcZWy1AVRFTOlwBKWm1LYtM3lmm9T/yq/8iub4b77z2/cfPIh9l1Q0Z6udknTbA6Fd8cLQDN/crVSIBy8oGoTUYiRwew9VJRqYLMx+Uv6NtceUVnO9HhZFMZ7w7RxfbIA4MmLGGm/r074tY2DcYQ9u0jh6fqpmnUx9bMMaGmxNU0OKyU/Z8ksRp5d+K7NExQMDXN3p63CkUx0ucm6DQGSnGgT9vOX7TL/efvvti4sLUMmpH2N/h9y8ia/U+Ff2ZG4Zg73JV4y30HVd17cp1TE6BxZjet38GIXMQEUbsE0LcesAp1DGtCG5o0f6RMRsTALdkWyNLV8IoW3bCPk2GGqn5NrpOm6zfNwx7RwbmAPjnDsFYOPMft+005q+Ybk/5DWyL1TbSTa/jTG73/LteEJO27D9rm9fBnlwedrNE7+J8k0bnv2wioMmlrf9lDty8z5RkHlQFzqt7fZB0du8W29t+bYj7YNavp2qcdwzbqzstwgp4VDWCGynhqJq9ce1YYykmCy2JOWcYuxdzsxYFN4zX11dxRjX6/VmszFz/75PSYZ+TwVzHshI5r6mW/ORKABARVl+/PTZybxCUs+UElBKzjkcBO44mvf2KZ0/u7xaXh4dHZ3de1CV4fT4JLbNvUePXn/0uPBlXc+q2dGma0/u3eMQLldLdv7LX/lqZj599Ogfn5595zvfee/Fx9//m/dndTmvZ+jD5vx8tW6SADMHVyzTZcphe71ERLbTWe1j3mw2m80mZwhEhQ+ahQFTFmZnTpjMvF6vizJsI0Yl5zyr55vNZr3aMHPh+Orysu/709PT3pd/8f9+/5vf/GbXdS9evAjFe8f37j/7+OlrX3g7hCIP8xfOORMeGG8dZBpfPwUIqKA3jUhsBRWRJGoRUkXl3/naV99vLpaXFyrZITH5lBKKUiGOMUlmJARVyUzE7EXS1eV6Pn/w+uuP1+t1Smm5XpWFX65XfepfXnDheTGrF/P5bFbXZcg5qmqfIioEppSzte/eexwGRpjS4FmxqCtPqKroyLvq3tnJfD6fz+e5j8xISDgF+YEYoQ7+3/3bP7h3VM2Lh7My1LNFKNzj+mj5w3df/+KXHzx+69XVuj4+yzGnnFW1j1ERiVyXVZQQ6cOPnv3UT8VZ5QSQXcg5EyC7kDQ7X5BLZlRl6ibnKIOx+UcnPUEQwf3lmgbcH3ZrLz5UzI3sjHGaYE+0c04ymnmmzVzsibhcXj19+uSjp0/6vnXBF8GjM5/Pgbwdgqvr2qJxc84p9THGlISZs2TpNaW02WwsMMnaS9uSnHNVVTli5xyRE4Gui6pNSkKQs2JWBCDF7L2vQ1HPqrIs66o0cowjdazOD96Pkro+tl3XaI4qzOZMwhBjXK0v1uvLFCN7pwoiyeR2oXBtQomypTvIKH67Xq5JAKVAInCq3ge0qxMKDozODJSIguU4ECsCgooQMwTOvXOl15RSAouuZmBlM94EWa5erdaLui6ZSufJgCPLWGdi76oiVCq+j6JChpF2XeddZzMaSsHIhIbx4lDokyqqZlUZjYJw691hTv4KQzNgNiIOVeFAKNOoxANxVviLywqskiQRwdBFbF1wroeR5qylmgbMUbLmrCJ5soPfhgJJyt67GLNJ4T1T13W/9Eu/9Jff/4unT5+qauELrrBvO0QkYNHtM6FgoeCoAIZzyiQFCtTYiuPzZHx1UckwMDtUNaXsPCOyjTNUFUey6IQstl0eyVDunPMYmL5jx2Dd2ljBjoWl80ZIUefcNpKWtjYqu6Al0eALYEYyltA0Ko8ABt/daU07Fd2MG3q+ec6nmpdpucL7FRQioGlJPpVx4M6sfFK6fI7yfZZpnSJf+cpX/vzPvwcAIGM4nhl5YQhBqyp2/Xq9btt2mN8DGEffHg/TpLZt2/d90zRVVcUUXXbEOFUPj1o4IirLcpuvkgz0IyIBHGXE9lRPgxPubOc+IaThbiMTMzNwzhGlXQztUMm+m459S5+2U7jbsUyJeQfJivugE06mOjuuXING67oqOnxmtv8K7g7A2IcUDuKoO5TX21xADm4q+5kN441xEJjdd17dz6sY33D0mdxPb4dD/s7798kdKN/hGw/w/5cQQttGrMoZ75mdaL477HzGLg4+dSji1j6GRrbPIBvPMQOIJFUlBPbMFJ7/6EeXl5c/ev/9y8vLpmnMyLuua2ZuNm3btoDknEuiInFapgiO0dfoHXSxz1BerdZXq7VfVE0Xq8Lb429GCOMwKMa43Gyarr13/8H9+/cdcUwZnUevj9/5coyprGcP3/5SXdcnAn/zgx9842e+VUl+77330qx+66e/8Sd//F13dvpTf//vfZ3wt37rt149e/7qcgk5+7LabNqcM6i5UlnJpRkygZMMBCACWSGl1DRd27YgQIDzuiaCqihfLa8CO/uHhS8vL88fV49FIMZsllRFUZwsTjbrxnrCoihWy2WKsSjr+49f++jpx5uun6l+8MEHj99488P3P3j0+I2idpoHEqYpQMYQ9ttIy1MQ2ExTrOcXBFQcawcmshqkDCwiCfGdd955/u5fv7paluWswBzKogpMIIRa+dBGTaJO0RN7stAFqOt6tVqdnp4eHx+nlFSzc05yjpKlTyKMzIogCIDkHSqAxOgIIZSqmnLs+56o3uZBZlJgZoeua/oiuKIoqlntnDs5PkNEBnTBEZGFXE2fZUJFyD/51a+cn5/jgpiAyzIqbmI8e/3t2dlj9SGAMxOgLLjatN4Xq9Xm1cVVMTvuuhwjrVftX//Nez/xtS/ev/84xU5FyfvL1dp7B9AzM6kE73wIdVWoXls0IelBA+fbK61ROK07bLf9dd78YEMoVRVjzDmnJF3f563V0JMnHz1/9WK1uiKHBQfyKJL6vk9tQlTvPVHJjmxLjbHbcnPEtnKbStgebb2ZTWNzZuaoqlCi94X3AECqKGLufyySVFFACbkoiqOjo9ls5rzZHuUhf0MoiypITG3ftm2zbtsNqiB44ux8GZO0bdM0G809MRSBQ3CiKUsUtT1XzJADQGLsuq4dQ3qdc46daiREJFUHVeEcbdPPQJGEUJHUEbBDZtbtvghgpv/AoIkUUIiB1Vm/parE6Bz3cbXZLJt2WQRVFSJA5CKUJOic877wvkgDPVliaonIszMQKaVE1DE6BEYkAGIY2kUAEMrTtZoR9RruU/ueYVcVVTLbprzT8l1nNqCVQxlEQYYGTzXbnTaCaSJiXuty0z4Et8ze/XjP/Z3ChWDhW6fHx227IcCjo6PV1cWv/uqvfvvb3242677vWSCrQIx7pcfYLJklya2tyLitZVBDm693+QG7u5YuD1tDn1WTyGBWlLMBD1uIPnXDqWa2fQoAt/5SAxJr5j0ArOqct7NkTtSjlSiMbNvpEI22Xsc2ItxWeNuShqwpm9K5ed8aQFUdYlb9RF3JJ07MD7r97cuRYCI/Gb/z85bvM/165513/uzP/tR7V1Yzy8mZjCgIEXNROOeKouhTNIrXCJHZfbxer+P21TSNhbZPF64R+Lbv7/veyJw2kuy6DhFdKEbndBtATg2O7ijED/ZLt9X3+w+PrQ7ee+aYtkE6t0FA++hNVjn4+E0JhNPJ0/5Sst+cTH2Z98v9KeaGNz7MJzTGcNPC5I7G5m57zCmSMJann9xgTG6AO/4Wbo89PMA/ud0RdKf/PNgy3R22voPu3ob9wi1JIX8bbvX1cARvmsFMP+r2ocPDdNM9LeU+pn3NFlZAUQCxbXlLgMmICJpVct/3MXbtZrnZrF9+9MGTJ0+effxERHKOm82m7/vZbNbFHGOMKTuHQAySkooAba3lhp8so68S8nrT5g7fff9Hj37up2PsKCpK72PhHJoSqeljyLlPablcXi5XRydnoaxPTk7qsjw9Prm6upq//trZyenyYinzOcznIlq/8Wbx6OHs7OxFis/atixLd3qvevQwvnzZNf29x1+4vNq898GHM+funx03bdc0Xc5SVwUiimYiygAKWRVFJCXt+9x13brZdF1PBFVVVVWVY1+WJYgaLAZIlottGr8YU4yx66L3PpTFbDbruu7i4qKoZ6p6cXFx+iAcHR09e/IRERkcsrq86rvu8vKynB+LTae9E1DDAQ5OVcZx8o5zFSnkbW+tNMzYRWSI6lDNJkxKeXF8+p//s//y//hX/+Lpkw8UchLtui4Q1mUJoIEQsjBB4YOqJsmq6hifP38hOZ6dnbFzb7/9NjPnlBCBzI5PssValDnllJ2nnCI4p6op91Nz1JwjIDrHBXsiV5SYQQHAITASEyBC8JyzUZFucJhFJOb45MmTsiyrMvR9n1J8+uwFhtJX89PHjzDUV+vOBa+SCJG5ePLkCXmnil0XOUjT9kVRdb189OHT4+OF977wTpT7qC6URVGoavCh7/uuH3h3s6pW3RohKI316xZOmYCxKACgE/jvmvmldMu6KqMpHzMHX2qlRAQhrVdN2145l1x2fUpd13309KOu65DBeRLMMaack/E3iYiFFQa7xb5vR7We3TB933YxjeW+aQtHORMRIbIjawVtUuC8C975PkUFBCTH3jlX1/XiaOG92R5mlaSgIJqjaCZEjW2zaZbtptGciEAUc4a21T62TdP0XQMohWcfMBSkqn3fdn3Xtpuu63JOGCnG2HXNVmqIzjnj8BEJESqyA1BRHNwpMiESEiIMFjuCSsqOjS3HqIxEbC5HSYSdhVmjkAoxBschhEwS06Zpr0Q0CSKpAZ5eAzE69oQOURGzGYn1fds0ZK613ntm74iJHIIjcoAOgQDZctWvKxCUUW24O0Q2U05VxJvu0qbHUxk4GZTsBss55oyUI4IgyEhT3BXOiahkzVlsmKg55+G2mdyQhwXwImKDnidPnszntWf39OnTwnNZV9/61re+89u/XRWF6qDlgxv7KU16nsO7MCLqdoyNSAIE10NtzDmr3pwU2/KoaBH2qmrSBLmekw65oNe66K0P8FRHM50sb9fS7RMtKAKSdTBvRhrtWAFINYkID2l2slMGiCYFuVklKkx69bEGHj8Yb7u+3dMyCQQ82PhNDFpuN0EAvSYfmbpbdsTHn7d8n+GXiHzxi19MKQGo84zb0ZrNHY3Bj4jVrA5l0bat9XVd1202m7E2FUnG27RR4nq9rqpqxx5qevfbO9hXYowGfxlfdNyorrM4b7GVP8hLvB3gxoMo085MaCRPHpTzwUSkO4IwB/Vg+7K0gwjbNEht58fdHXIwUgWmS5iCHgSF9r3I98/nQeOQGx8Vdtmhd5uy7DfMd8Bl+5H01wd1k5F4WxLgbU3Xftd9W/f4ibnzBxq/W7Ldf2ysb3cv2UoLpufhNhx7v9kbhzLTA5xG9tkIfKudk/z/sfdmTbJkx5mYu58lIjIya7/3dqPRQAMke7iODWVGGknQ5kU20vPIJNPPGNOfEucPaGgjGxuSM3wQRYIEBiCxEEsD3XevW0susZxz3F0PJzIqKjOrusf0iM6Ha9VdWbnEco5/7t/CKfahD+3t7c3N1eX19buryzfL1ZLbTX5C3/cpxLIss3y3bbt8tyoOyU4IBlE0b4A6UFGy4FUEFHDTdh1raJqPf/2bZ/NZn3qTOOSMO2uttdx2zBxjiDGeP3nyG//i46qqF4tFVVX1rJ6fnLIrrpvQs3JRXvfx5PR8+fL1dRer29Vl050W1fXV9f/913+d/uIvnLHf/bu/Xy+X15dvoQ+LwhHqzKEIhBCOj6rs5T3YxUCupTT0cdPGddttmiYlsBaeXTyxZPoQCKAoCk5ptHC01seUVDiG1HTBN83R0RERnp6eikjXhWa1zvZuvqhW6zUYmxm8s9ns+vp6fnJ++ebt6fkzJcuANMT+6ZQPvx+gMp7EO6NzVJMN08dLSAEQMm0PzNafVrPDu/m3/9v/bjX+9X/6j7eXL+f13BP2OVLVWABKKam3MYmIWDJz5zdF+fbV6zcvXylhXdfMfH5+dnx8/OzJ+dnZGYG+e/fu6vry7du3T08X+QkFO1RR1cK5vHznthqR8cVA8aAExhg0ZK1Fa70zbdc1TcpxF46MmsFtnKwhor7XcH2b4puTo+NMr3jx5u3Zsw/mT04SFUgmf+V6Voqky83m55/8El1tXYFkFKwwWl+tmz5ETUlX6+46tj/60Y9+/M8/+vrXv/5bv/Vbs9nsG1/7sCznzLEsPccogDrItLb5XWBAZaeo3VoUAmyjtGCLVmHSltvR8k3PYE6wGDYXrjoTuhC4bXNYZdOu182KDPjCGkfZ1UZVkwoiKkjSlAV+iJgDMPKosyhyX0NzdvPoMj196zEXN4TkXCQ0hAnRqGKQmP3JyBpfFkVVeu+KwiknFmEEA4DIKSWWnOXYhq4XTY6MMQQgzCmmrmnWfd8jqiuc984bYxFTSstV3DSr5WYdY2+McTGoaggxRlZlYwxsd1tLgoOZPoihbGSrmj13yCJlvMcgqgkhZXCWkjKzck6/BNRBZGVQ0QzsnqIowHvA0HbLFEXRA0BRFMagIuAkR3sq0OhDZzujkLLjgDPeGINgrfVCjtAROVASTNO+jEzB/l37QKcyvG2BkSbZfSqgiAPBSkhyx46Rpo6dU2+5EW+Mtj0iAhK2GAl3GtMwBG7dXZy5C79cLk9PT1+8+KyqqsLbzaZLKf3rf/2vv/e97715/QpFnTfGGBU82O3c73Fv902DiKKZWjLcLznhU0QRDZHmA4uISIZQrXeu8Fa1nFWZr87MKQ6jYMwJH8ywnbmN3zpf8KOV4HiUBtM+yiQXMORyHsP9Ks4A8Og4sxNxpMo5snWgNN9JLWTrugo7WsrpDj6GRI3/DtfAfa3wTsmxLfl0vwp6nCm2O8X9Evn8yj6MtR988EFRFBmGZeQWY7TWVlWdPVpCCKqKaIpCxxCnLAfPs/j5fF4U0TmzXq/7vm/bjcjJCI12qnMa+uJxvBazw2eW2E5RTe4Nj/BmzBvYL+sPwpsvOF0Z2eFTJeFOCPLOJv2IESjsZZTvMxt3bs6DIrGHlH7jwdly3O/WAlE5OGXawoBdgPRQrvdOv3A0AzzI/HxktLV/Lh4y1RzDOfb7XvuHYh8HPsQO3dFS7uO3z7VO3T/L99bQhw1j9j02HoGF20y1XXnqtCw7OOF8fLL6EL05G73CnrJRRJC0LIvCnS3q4uxkMZ8V7y7f3r59c3VzM8aR50l+F1IIwVhnrRFAZh4dngbC0mRrElBrbdv2WUUgDJ8+f7n4+Nd8UYVume/6vPJsNYTc9t3Z02dHRyeiuDg6qaoqBQaAq6tlt26//e1/qOvFer0OSf7qv/zXejFvQ//q1avj4+Pb29t20yzqWde0pbeSuN/I3EPt4XRen9anr9+8+fqHz4hsVpNkl9HMihKBPqau69qu6/sYBYyBi4uL5XLZtm0KsZ7N1uu1IGRbkaIoQgicUpjFrus2zl1dXc3nc+99XS++9rXy+fPnm83GWpuEnSvWvLq5uXn65EmuMEpf3Nzc9H1vC5JtT4pVJOkOSn9khdlZx8Z6IS/jDhEAAseZqxCRVREwcOQYGTR/fkU9WczbtvVFSSTM3rAiBmE23m+69mQ+j20XmbPraYjhxaefvX7x8sUvq/Pz86OjOYhwioao67rZbDb27LJIpixLAiyKoigKRPK+yIv5oi4QMQqDAuVWPZFzLou6wdjRLzrXf8kWhFoVZRT1ReWK0lj3la993c2OokJkqesKlNera1J98WJzefXu2VdOmCVGro1F6zabtiiqdds1bf/mzeXz55/+5Kc/vry8PD17+u7d6vpqaU1ROGMQnzw9JwVQo2IUrIJRMAqsAIqJdmMnGe+quAl1f2yqH7o9MwbPyctEZIw1hgntKGpYLpcsse26PrRkwBgki8aQMWQsSBQIoqDCklLK4gsR6fs2xphJNEPRDMMMJCUZ8d40vyfGGMiFEKxxKhAjE/VEhM7kJcJ7u21GxKIwGU8pcwJR5RC7EMJmfZt9EUtnrXfOG1RliSmFTBkoq6IsCl86a40x2Pep65vb29ur2xvRVFaVC6aua0Sy1iK6LC80NttmdACU2XSWwECm2KG3ZMgQmWzRyazCkGKrqpE1Rk5RYkwhpNBv55yavCFjC2fIOWcduZkH1Rh7ToiGnfXOGWttNmYTBh5GZcwciYg5xdh3nYraHCforUMc0uk9ldY6wgKRrK/umnHDcFgAZIr3DKDoGLDE+5J1yEhX7+ZRDGpAE+uYC6qHHmMceQY/wn3m6w7DNSJEU9c1DGEBu9Lx3IO4vn53enradd3V1ZUmttYahN/7vd/7q3eXRBTaznvKbb1HTAF2spoAR2ij03qPWZOwiKC9p9eAbbLcNmhqz96MYJ9DNA6xR6fNcfQ3rpacQr5NmTmD6j1vmFE1d5dqO8HqOrrCjCXZpL9Pd1FeOrGT3RsVqOpwOPbw3tRNcPIt+CDxbZzsfa6+6UvI9yv9YOZ/82/+p//wH/4vEamqqmkaR6Zt+8XCbyFZmZdLa6vNZpP9u7MIR0QyqzNv7VMbaCKb8WGGiOM1l588vdXbtk0pCeD4ClVV5R0r/5DlPdlGeerZuEOMnC4Ee1Ode/dP/tU4RbTbx9hf37c52QFsd+U4wk6G7461Buzdw9Me247V29hWzK8z0hWmIsBxqxa5s/djZiB8iIQ58ot2cM5UIj8dK+18vB1vmP00gv1U95GUOw6RxtTE/ZHd+P/3AfMjHN19pAqHIvWmX3Pa4R79V+8pM+9fTlMp9qFWwpCv+HjW/ONJFeMHyzvHGBg4PTjj/5m2nHfGdzK5uvYNeyrikN4AACAASURBVO59YpFJtgdtqzrvvY2hK8uia9aoqS4vPvvlzzar2xgjqrZti4iquGk2oU8MmmUS1vq4dXoyiErUhzCcUxEWVQVFVEFyNoWEBETw6WcvP/61X3fOVVXVtK13hQfw3s8K3zSNMTZTKNebDRh7s1q/vnz399/+h08++WTF6fWL14hGFUBJCWMSBgU0gPJq+RpECKC9aSxBq7Fy/ugIVjfhZFao6nq9Pj+pbm9vv/L+07IsVps1ADjjew6gtGn7yNqHeLNaBU6i8OGHX7HWvnr1qip917S+sJNMBaqqKsY0m1VdF25X65wk7voeANq2fe+997z3f/mXf/nRRx8x89HR0Wp5433pnHv75u3J2bkCdl0wxrZta8uq6zqgoTKcJn8eTFgZbyjnnLIgojUmXz8pxixfsdkPhsj7grfUX2tt6vrr63dXby8Xnqqqkq4JIZRFAVt3LtFgkZwzKSVHxlh8enHRdX0fQ11Vi3qWo1bL0ltruQ/GmLqaFUXhPYQQiqLIeRVFURhE732WvRZFYYwlMjmiGolSktj1UXhxdNI3rS18hg1d19lqNpLQmHk2r9GQM9Q2awVhQFtWv/f7/wMbk1SILCsLR9A48359e/P33/lu4WesUFa1olGEtm1Fh3CgEJIxuG7ay3e35xdPY9LVqrHWfucfvi+aSuefPjn/8MMPvvnRkYJTsSpGkRSAWVIkuD9O2Y7itwTm7WR++K3SPbbEgAIlJVFVY2g0bskAv29WOQ9jvVkm5j60qgygAmjyqMEAsypnN44xyT1mnZ4BtNaiDHK1lJJ1NjsZhpByFzVzksdlM/Nrcg+XmRFDvvDYoHOuKhyiU9UYQ9+jcgQUhWRAiYAltm27Xq9vrt8w88nJSVnOB24kwM3tKneNMy/Ue++9y/tsYm6a7vXrt1e3N0VRGOuLouKkhtw2Fni71co0EddaY9BiTrVBIBU0ZBGtCqpijAlUYoxdTJxUFVLKbeuUHeMApahn1lrVgWFkRLzzzD0rWrR9EO8KY4yAppS6NqQkAJSX+hD6vKN1fcNikARRnbGZJWSMi8ZbU5RlXfhZ2w5TJkskmXmdkxnHtV0hN2pH4d5BusfOdjl028vqIG9lu9dsR2Fp63mbunEftNY758hSSsFan/e6KZQaJ4fW2sztIiKxwMxd7D/++OO/+Iv/zDEa76KwHbJwcaR15HxzZhngak4sHLanAbEMNEwVohFrDX3b3ECMIQGBM3bgvW8V7/mQcLrzkzPb3lDcLn0j0BqX0H1WPDMjGUQgtIgm4+cYozGOh7md5NfM6DcLmvIurKrMd+qbaSBZztfdRqtnKBszFc6YLOe8WwrGgzN+x/3ifFq2bYucB+3rso51tyEou1PBLyHfr+4jRbbO/umf/umf//mfhz54tzXebdv1ek1Exrisc2iaJoRurDmcc0OIs0he1lNKWfKnqqvVqixnMtyiMPXMzU2XjOLGtcxau2m7TETJ2Sze+/l8nllkeTuEiV3k/nDs8yhz+MiU727Qv10LdsQz068w3exzC+6RMcvBUeTnjmv2WYv7cWr3eQHZYMDsv+nkxXdj4naNxR+dzskh2eGO09T+N9qxKHhoGDjldj5kIvqQmPCuFfrA0PIhNeAj4YT752gnfhDGjiuZfcLwDit4x2zmIV+ch2IG9z6SHtQcPuRlerjvcPe3k4RJ5aIori/f1fMKEX/yz/98ffXu+uoSGPL8P6W0Wm260KNxzGKszTc+D84BKoJ3HZnscoiD1JVV8manAp3A7aZ/e3399MnFwlqMGTGq9z7L+VJKZVn+9Kc//eE//2R+fDKbzV++eh0jO2PXIZASR2YG5wyBDbEjMmhQBS1YZ1FZNMbBGIA4Ra5L8IUtigJJxua3MQbuyDwUIxMZ5tD2oWnbTdssFu7pk/eurq6qsgxdm0XIxpjMKuva4Asburgwi6Zdl0Vxu1qLSPXRR03fnZ6efu973/voo4/+1b/6l7e3twhmtVoBGmZOrPVinrbBTSyC1hBljpESgLVuR3kLe1pfmOS+ZEUO6cCBHFhsOrK27rHT235TGPPDH/yjIbDOgKQh3moyRbfGqENEZDIoKCKOjDNulpUzBquqSimpJEdYVVVROlJQURG11joyGballNyWM585/2VZOZdLTEwx5nBqVunaTYhcFIVurZu7rNHaZs2JpJPzp7/x69+sCt9u1saY04uLXowxJnFEQwaBQFW0T11M/d/+3T+AsUS2C6l0KQa2HvvQRk4mgPGu60LoY4r8i09fIBanJ6H0KoKFr7x3Xc9vXl9dXd2UzlpnisJdXJw9ffrUF5YFNeW5mdnWdrmsNyzJEOWaLhsyoqgeWJb26Rg0GkKQ5mI9u8DGzMlEgxnsIel4QlU1z29SSpIYAMqyrHyRPSfHVCRrrQKocu7AZrpfLuJzTZlSyqY/KSVDFgCIrDGmPJ4pEIPNkJIQWk19nn6iAmQI1K03y/V6nfNdAEBQDJocqJi1Z8aYHJWRfRE5aYyxa7XvUhIlNIYskQUgaz2iEhIBIA62HIMQC7OnoiWyO5sLoVElVRQGFSMiSQddZS5PYpLISRKLCBlANAg0pit1XaeCznlj0Dow5JxzKhxiCCH1fQwhEZGxngittYDCMcXUJyaAhCTOWOvIGONsodaziYCcuCU6F0WnhpWyZE+H5AYBEFIRkOnyPwT5IWT3knt7DQ5pOuPK0MUAE8uA0WdyxCE7kE8kbm9wo8oAZnDXUt7a8nFOVd8iEr5j6N9vX3rv6/m8axrYKsMfohcd9Fww5MgAEeBgNIz5ZAkoqsnt6ez5jIoZq8cYY2BVjZEz2TKEeAeGt9PLkek6GnWOd8HI4dqqAYWZ87iV0DrnCI0xLl9duZ+4rUx25Sb3BgySrzpUQaBpOCHtV6b3qF4Kk/HvlMarD8mUxr3fwD1656S6u6OJ3v/Vl7l8Xz6ml5FiUVS/+7u/+4//+P3c81veruu6RsQUQu7uO+tBcXRVEpGiKGTyGI3Li6Lo+3azWR0dnWSu/HQl2q4+w4xlrKRFpFmtuq7L21XTNLn1WNd1VVXOubu51mT6dJDk+UV81falerm2GEdSOzEGU4bVbhX+KCdwOhjc95N8nI83Cdx7MJ9AJv0bUnqcv3qQa3EwKO8g0DrI2XicCbnzvgd9Ke5ixCY6w0dwyw7X8XN1cTuga58g97iTzQ7k23VG2TubnxsZcnAPkElq0EMqiO37wsEMhvEieQh1P4Ci76k3V6uVr8r1en397m2M0Tm72Wx4sDNpUxI0NKvm2aqPjMkqBtyabeYWrDEuI8ghChIUESMzIhpn8mii6eDN5bvj4+PjigQhhMDMOYa76UPsu7Iqnvqn67ZbNc1ytUkpeV/k1ISyLFPkEFLeMMm6bcCDACCSAU5JoQCovYmRj+uiX/Ufffi14+PF5uYy0xBC6Kx1iAic7bcxJhGAputXm81yvVl3/OTpmS38zcuXZVH0bdN1XVE6BQBCYSUiQktEiiCiUTg20Rhzu1qen55tuvZr3/jo+WfPc4gZ1Uc319d1NVs1G2vtZrMpiqLtO0VgZvIeEYWH8GW0uI/3dha9qRkybTEAGsqLgIiOTlQ7o2wn/O7y9evnz48rZxEyr37bLhmGJ1uulyIqKigLoam8HV7EAACcHS2qqoqx36yX7bKv69nRYnF6cdL3bU6BQ+OttbC9UJNwF/qsiwshxMAsMQZOwkrYNv2mbcqyBGNyTdm2DXMqfWEQT0+Py9IXi9OYRDTOjo6dc5suucqpCicmoqKq+tByiKry7e98/8c/+eTs/JmxXlWNs7m2y47QA+krJREJIcXERVE1my6lpCzL21CWpSP86U9/6gxtNhtf2NPT4wx7vvGNb/z+7//+V99fZKCVkiKSI4OISdiSjSGCpLxmDLOyeynVvLNt5GI3Dw+2+yQZxMweZBURoSyxJx07kpyZlUkTs24Tn6uiPFkcZSvdzGEZ+NLWIiIr2jh0dvKHH+3TBnWZckqQICGQMaxqAapcG6cURWMM1EA2eQIDSAZUOYSw2Ww2mxVR3F5IBETZwFYAVNG6oihnRTUzxoikvg8hpBhRFb0v53OazWb1bF6U3rkCQBAVYcg2IJCBB5gHnMYYY4mI0ABqdiUddMRqRCAJiGTh1cC5FRVmTUlSYmEmcrmYzw0vEeDAhrgsTeGdcc5aAypJJMfQd13XtcE5Nz+yzlnnDTN33HPkxL0qA3KyZJPNFYtFQuxDgJRSYXsiigPeMHqncpadwmFMZICp4+sdNfjOslJ5sNyMOuUCmImxwt36kPHeVsuXh1RGtuQOVVa1B3XyCrzfX95WccaSWcznq9VSWUTEG7f9852vAGOuQt5y4E4AP0abcFbF51OcfYcVJ7Y3g6Dz/q6q993I7opD2Qmm2mHrjNvlQFtzhDCgRNpSW8dbktACytaThnNLDSbBgDB0Z7aBIkqqaXKgZN94HO87vE96+oeVMnf93Ny9+8IKlHu/2juPX0K+X92HcwUzG4N/8Ad/+P3vf7/r+qIo6rrOEr7jxcIalyKDxrqu2063o2rOFg55U/Heb2khUYRipBDCcrmc2qKMXZY8Lsu32chbs9YalmluZr4tcxs401HGKdzBecjBi35yyx3GA9vfZhq+H5J2HjCMyTB1agyVS5lHS+r/bv3YLhgQQYRpvue98c6e9u9ga21MJtwHbJ9rgbPfpduBbQf9YB7CmQeJjg8dsRHd7ejZHuuEPYCodxSVU2sveCBF8HMHyHq/o/bQUd132N9/L96e38fh9E5Oxn5C90P3ws43Ekk5WUiR4I5lhGVVx9A1TZNi/I1v/trP/vmfSOHVu3fee2aNnOpi0cWwWrVF6Srrie4+LQMPrgqAgoM8LisLslhl2AhVVFQArm9XXYhagbU2hBhirI6q2WxWNJs+Bu9937ZHi7oNcb1ZGWP7vne2iBAY1HrHgF0XOLFxNneMIUliTZgMQuXxaD5zpRNJGlN95H/rN75pUDY3b9pu0/RtF3pjDKJhVkMArILY9WG5bm43zc16BQhFVeUQqrzELZfL9+qn0veKwKC28H2MaNxqtfLOdqG3ZFabzWeffVYUReFtXdcXz56u18uqqsqjo77rYt9VVfXi9auTk5Oma0/mi6quBTRr4TgpEYFqonSw53Iguzn/QENTHIamCSHKzjo2lj6Fw5//+Id1YUtrSNkQlWUhKVrrWXQshnLJnlISQWZBgsy2yMnqR0dHAALK3rnq9ExBUoib2+WmWc1ms+PjYyoHrQuR5j5gLqEUYNN0IsIxGWOSZJNYAzmN0Ax5sHVd42D3Qn3XzGazuq6Pjk8QEYx1RUnWGMPWuXytdn0LwOv1JnM4/9Nf/hdjS+O8AKKxxhgg6mPX960hdc6sb28AYLNpu657/6sfLhbH1tquDTF0mc+S+tB1TVH6J+cX8/mM0CxOZufn50T0N3/7t5cfvX92dnp2cup9rcAsLCzZtYGIyJY0LNhpJ6FhZ7nbgfRTU6689ymKgigY1aTqhulE0uwQm2kyeZF0zs3rxenp2Ww2yy/YNE3fd9njBA0BI2LaThRxa2EPWZ+WY0KyQI4IjSXrTJ7DoHJMAkGZI8ekwIhocuOVkCV2XR8YFoXL1M0MpUJMISRSEuGiKMtyVvgaQLoofR+7rkc1RFRVdVVVs9lsNq+MMRncqjLm0QRKplNyUiUhsOOxMmawi+Ph8JOAAbUp5egCBBimSJnIIAwppW38t0U0oMCiKOyLOYIZRj0OEKXvQorSduu27fsudF0QqWaSjHHWeuYo7JmjKGYQJwxKiGCsKZwrrbXZE5ElimLOJsRskTLlHKHmjNUJVYfvrICGHWaiVeG0hX1JVVGHg4WqBEp5XjZuiKqZ3Cuy/QFElRCFtihKVUFZNQ/9aKQNjQ1EEdGh6thGwzOLMBEtFkf0+hUQWQVNMtns6P5E6rCSCAWFFFEBBHJc0Pb5gncx7gDqvcsEkKIoACiTyPIU9K4KooHvGmM/UjpH6vsopRsbZ8PYMEYkj9tKA2nAb3iv62oV4zbjASYzeSS0orKr4snyGboDaPeasAp6iLkzics97DC/s51vnYF3XmdbjBwofnjnBb+EfL/Sj0yw/s3f+u1vfetbf/VXfxVCPD4+zvLxPqbQdtZ6VTZmsFjI182YbpnnY2VZiiSigSmR/zxrdbItZw5hz9gv7+vTCLJRXJfZ2JnMMxK7+77P2//I6d+fY3xulf/IlA/xziRgCkQPjr/2s8gPhqHhA+K3g6zFnYHbLp8TVCaQ4L4Px66l+0jE38NXj5nNTJet6RfcN4jf+QxbzcU9k4mDHNSDYX074YE7rzBCvh3318eB4kOn+yCh9KG53D5Fdh9WDZnKe8B4ajO779S6nxB4xzM5lBS/T/E9eBnjfQXg/kx173CJoEGU0WMw2xZ1XYeI73/lqz/54T9lx5Sjo5PVatX3PQuEEJz3VcVINmsbcu+GOSIIoQIC5wPDApKVrgCg1joRUUFCNFaR4Xa5fnN59X594nzJgfMExhe28sUa1ovZrGm7EIJzJjuRiEBdewOQ6QalIQDoUwRUFkZUQDUI1sBxXV2cHJ+dnPZ9l1J6/umnf/RHf/Dk4ix1zXJW9X2bA8oMAQFy0oRDo3azbtu+a7r2ZrX0lbPePX/+8snJWd7Xc4C19a7pO2NtiilPSC6vrt5/9nTTtGXhz85OROTt27eLRW2tPTo6evv2NXuvm+a9p8++/e2/nddHqvrpZy9+87f/ZRPCydkFg2pKwgJKBMDCSYflaEpSmups96Wz4xO2kA93sk8MOQUQ0eXbV7fv3iwqb5UdoSUkQEUDhCDKMDWXY5FEpkTmvPYOK6TBGOPRvJ4vZgY09F0IQb0jxEQQY7y5uSGiuq7KsgSAPnLh0XnvnFOFtu0G766hrIQUe+OsMdYY2/dNJnrkJkif+mazcc7V1UwlubKw3sckksRXZYwRlNtm3YV+vV6qcWiKX754/eNfviyK97ouGaecJMY4M9i2m67fqLJCjLG/ubl58+aN9+XTs6cxRkJtu4ZjqqpqtVzd3NzMq7LZtJf4rgt9URSbtrlerubzeVVVn3z6+pNfvLLWnpweffDesydPz731MfUIosKqyqCqQECIBPq5rT1CMIA8EgeUgWOKMSKqoBANleLWmF44pRQSR2ZlACAg74r5fH58fDybzUCG9SSEkMftdF+tPRE2K1FGkryNEFBEtZacc2QAUJijiKQwWHUrCCko4diEBTDOlvO5qevaOZdjKkNIMbK1NglV1ltfGfJ59ty1KQQxlJSyvBOLqsythMHgRFmRM/VxWwkbRATCqap5/ABJUgzASpxCjMlQsSVtYkocA4ckIjJ4LlpHRALDFFBYvZ8BwBBFyDGlfr1uYuCm6fo+hp5jDIjYh9b5wS4l6yGz83FKAUSdc94VhV+Uxcwan5nVwndBI9nyWkUBCFBROVt4IiKQAisOcGvI/9jdQGVkT8oQWSmccyAAKEeW5wNzZzsHoiCAigQqQ3731nhMdoxeBq0KciZV7ofCT/FYSsk5x0mQtjr57fwOdkeCOqUtKgAiiCqJgkqGfLT9q3ul1LZRYsjlatNaC0DGGBUQkHEAsGUnDOEN90EU5oV92/LO22U+UEKknBSREY2I5L76VDpxSGFBObNh3DRVR6bVZAinhGB02FHvyja5X5t9kaJlDH9+nLPzeBQ77jxB9UvI96v7SEmMGSxl/+3/8r/+4R/+0b//9//narWqqmqxWDArkS3Lcn27bNvW2LuCI0O+SUGvRPMM0tqtu/RmsxmbjpkyOm1Uj6ySQbnrPG0bLdneLS+vIwt0BIEPqfgOsiKndLjHa/pcZuXp5UFa3egJOUUgaOiL+yhOn7OD8XZmX9NyTfRuxKdwn9R3KNt33yZUJ0FpB5HMQe3ZDjo6mGY+nhHYC5nYGaXuYzmY1DF37lsTpLQz2dunoOxr5/57r/+DqH4Hwx+ssHdg6kFvzx330em33j/R01JsHz8fFFjeo9wcwor7QYjjRQtjVIMIq6iAqqQQjDGL+XHoN9///vcNUYwxhLDZdPPFHACWm82MyPlys9lkq4/h9AlvGdcydOcVJItTDOQZDhFJYkSjLAqwXvcvX77++hm99+SpMSanmRtjnDcA0Pf98fHR63fXhXVlUaTE3rurq9tnz06NscxKaHVWrzZN23ddlxDBGPAFntb1V55efPDsvUU9W643P/nJj3/717/5L379G3VRqNOqKvquD6GLMYI1RFZFQhdFoA9p3TZ9iOt1s950s+MTBk0pRWGrRlW9tZvNZn58JJ1aZ+O6My7bUFFIjIgxpevbJaqE2F1fX5+cnLTt5r333lsul6T44tPPPnj//efPn58UR74sbter+vh4cXzEKkkk1/2oakDzcRiFKHuI7p4VwaCBIUSkwVJ/K/QfAm+Upu2An//4B5WF1G58WVgyAJopGyzKmUJnjEO0Ijntug2kZBgkCoMQKHkwOQwbEQvv5/XMUJaEhaZPxqBzjrcisyhMRFHYETrnrPXWupSStT4LQSOz9j0ikbNlWcYY67oeEQvIMGJdLBbGmBSjklM0fUqYeF76ZnO7Wd+K6HJ9XZ1evFne/Mf//F9X0QiSshpfoDVJ2Fqbmo1IAkwohgxevn0buv7DDz+cz4+Yw83NlSWDCC9efNY2jTF4u46LWd1s2j7GrC231r67vAZCY8zR0dHJ8aKNfH2zWjx/9eTi7Oz46OxsgcoqAZDylCqy6L2g6nEasMeDAIugoLkfmgFWJAIwIILlrCqKwjnHUTh2KkOENAsTGetsXdeLxeJocVLXNSE2TdP23ba7yjmnMR/V/MrMTHSXqjq2PhHB2tz9JJFECmFQUoUUYg6lVEUYOqRqrTXOOufLGeWxakpRBWNMzIKgwkDoCb0gxYShT6HnGMVW6L0BsERkLAEqc1JlQEHgYf4DkuGAIZcXRUQEEMQMVsF7q+oAiVVSzyGlpm0Jt7prQWbusmJUBI2hzNYjAwACZBGIDKgB0BCSyDop933fNF0IScFwUlFAApHUthtjMEu8RCS70w3BTiyI6GxlqbZUO+sRSRUS9tPFeExpmKzbMo7yEJFxUPPtVjKynbNBrpeyo1ge/2SUaLaLw8Djyymj00KFjILSkAY/vMu0kaqTGd8ByDexxVZmntV17uYzM44TMJQ9Nooc7HorAsHWaAQN0o5HgBl3s0wlSylt3c1SvvinjilIQ/2W96ODG3F+nTG4aGsPIROm6NarE+7pn1UQzZjZkFUYQKRbx5q7yK5xsrd1UMcp3htyU3einrY2nagwbMd7Zz974DxO3bx3zTxaGH9J7PxVf1hLALBaNYtFvdmsPvjqV//dv/s/VqvVD37wg1/84hfjkvHDH/zYWxtTM9YcYzOJKDeZ7pLEuq5jZtXQ9/1qtcq34o6D7TjWGGtTB3cwcmc6P7WUhL1I4i/CkHzkJplOw/KAcZR8PIQiDmqaH1F/7QDIR5SHB4dgOn1HvD+Im6h+VQQeUDNOId+E3Sc7pK9HchcO8ir3B4zwcIbe1Adsx59z6ti5f3YOEkEfCcQ7GErzRdpjB11nHoGIuneQP/dqfPyKggdEjwc/8AEBxqEMzEfvi202HxCQouDp6fnt9ZW3+IN/+m/z+eJnP/nhet10ffza17/28ccfL5fLH//0p13XZTeX/BbZxmO4x/PejCSDEzcg5eqXlMV6pyzWmj5FUkgJ3l1dPX8u5yenihj6kFLyRTn0eqwDY0EZwDDHto1FAXVdXsxq70tOYq0XhOOi7GPouk4kVaU/ms3OjhYffeW98+OjGELXbt4/P/+jP/rDej4rvSPAo6P5VdzEGKNESIqIwppSAKAYY84UvVnexgjns1mmpocQ5mWVTdvariNn89QRAGKMRVHUi3nTNMcni9SHpmm8tzMqlfC73/3uN3/to6999cNf/vKXde2Yuevi6elp5PTkyRNWWRwf2cJH5tyb1yTMYp3ZCSPd99fd6UTkDIzBPENEVM12DIJgdhgN716/9M6FFB0WBEqARARIDII5dhvIWlVJiAWBrrqU7Xk4Bs5BjgYLAJYYQucIy8LXsxJRU0ontlitVk2zjjFWVVUUdeCQsSsRKZliVpX1TJNmBmDb9wAQslMJwtHRUVmWt7e3xpiqqowxMXTelvkVNHXGuqJ0ktAoOu+7rt2s15vVbRJYrpuXN5tv/9NP/+67/4iuKIx3vrDG5+4hc2zbjSo7Z5Dg6urq3bvLajY7PT7J0V8hdGptjPHFy89A9Pz8PITgnEMESjkivAcajuHFk6+s1m3XJ0IF0Kr07z09e3px8ZXu4uxk7q2xzliDMYU+pvxNH1l8Dlt86fb/IBDRop7nUVjoIieJlIgsKlvrnHNH88X5+fnFxdPj4+OiKAiRmb0rrbVh0NRRrpJDCF3XhdCllIwZvAeRNFOyEUZJmCIqxxgzSuxDjEkSq6qB0TTYIBogY0xhrVMdgpdSFGbOo48AaUv2wxQlRekTx8gioCDWFnmYzMyJhTkqREQwJESZHZdJj2LQT+nNWztocM4glr5AV+Cm6RM3qto03ShUTirbAHpARLgbDREiorHGmxTBOpNiWi5vV+2ybVtOimjmi1NjDQB678cw4XxjSdQ8OS+LUhWVJSWxpjBUGioJPZElNGPJM5T+OrLsaAtoEQBwkKpNt28Z4wFUdMwnVNDRoH86tcs+kAgECjqqIVSHSAhRAgRRAAE0AJKD+OBOtkdTyAe7ecI87dEbUAA4PTt9//33B1umph9PjWjaMoQ1Hy4R3q9q9hCZmf7nhGY1hJSOWQgZ8mWa2LhI0v0EhX1hzqhsnPZAp2XkWLsKA+IBs4A7q2SGnbkFghnt0MenH9jZdbd2IsCdIJeR/HmvRX7AIuGgr9uBd4c9LV/+wy8h36/0lA8AFotaROq65pQQrYXPGwAAIABJREFU8fT09E++9a0/+da38sUFgn/2Z3/2ne98pywMogUI4+B+hH8jLc17n9N4U4IQQtu22bN76o2bOzT53/yH1loX03w+HwMJMt863/AT4QHvuJZ/kfHajpbv0LTkjoqQjSgOytim0ou76dwDB3a6LkwXoOlg8xFAcm+6da+g13s+mfdx0EH0tQMe9ieKB/VyO6PUqVcq7Nl+7hBf9709p286nfId5II+gtwOoq/Hu18PhQE+JJP73Ftmwrfd7agdHITuf5EDT9uDfPDFsiUPuoM+wmudmj1ulYiUb2Ikc3l1dVzP3r19tVyub29vQwhN08wWpxcXF03TfPLpp8xsXbHetHkUkxUUnFJRFKVzw2Wvg4nbKNcnxD5EV/jt2AoQAQ2kJK9fXbXfbAmGdSAzprz3XeiranZxcfHZizfrdeM9AcB8Pj+fL7wrrPXeFUmUT6QoipvlUlKoZ9XpfH52XH/47Flp7ZtXr1dXN3/6rT8+Pz83hpT7mOTJxcXl5Ysxp3h7S6pFzI4eq2azWq2AwDl38/INoR2o5rPZZrNR1dvb29MnFzerJahdLpfn5+dVVb18cX1yehRjBFAAWa/XRVGQyosXLwjwG9/4xs9//toYWq/XZVmWhEVRXFxczI8WAiDMrnCExMAppcrbKaXzoatrOkNOoGStvcsRvbudmVO2xhkXXkJtN+uj+cwYSikVzjvnEmc2QeY7EWImAw6JkYMFS25a4zCvjilRDwTqLBbeem+ttbYo8hIdQpdnIKSUGR8AkJ0PC1+llAQguzE75yuEruu6GJxzZVWt1+t8GbRtu7y9rXxxdHRERJUvbzdN17SJvAjEmEprm2bTNM16vd4E+aefvfjr//e/NWrr8qioSud8Pnfe+6Zpbm+vY+iK+QwAPvnZT29vb09OTjebjajZbG5TSjfX17e3tzkY8vr66vT0tGk2eXdr2zZrjTLB7MWrN9baWV3WZWEM9n0fY79cLtfr63lVWAdHi/ri4ux4vsjSoy/Um98+3JCwbRwZtJCj6uu6zlNZ1C700RhHEInIFrYsy6Ojo/Pz89PT07qus2G9c27Iv8s7LMo2nSJ0XZctdkbIZx1l3iARkxKAz/V0wjjswiGmlJTVkjHWICKarLxwZMw2y7fLl2WKmYGMec5mjFGgbYiZcNIkQEAxRsceQJizDU1kjs4bIkVAQKGh+h38ZoSSCAEl4KyBVIAsv8eqmPnSILm+j66xzToMIyeETCZHMGZrZ515d2PMujU+j+xi1NVq/frd665rjbH17NgYdM6LAeeKGDnEmG22AEAFthYEnsiCQNv0hgpjCkRL6Ax5IqOU6Z1bf28aGmyTzMYB1Y+rvsDdVHj03N+u7HzQ23nSOc1zvKncV8eOKosg4d0TULJR5/19Ch+hC8E29m1MYBpThcbCRvguBv2gVgW2oFJ0mOJma9b9vX7LUb9f2imO2BimVjd7qHKadTTSx+6TTmGcZuZPOyLJRzQpWwA5uZYyXxQM3DNCJ4THpm3TDNVHWtv/Px8H43y/hHxfTvnu7gFj/Vi4E1HiZAwh4fHpyfmTi836ug8BACOrdVTMqsBJRchZVIFEIIRgXOlmOksK2GDgsOk2trCWrQFT1mUKQZX7HrfprilHNtXK0VFZliAauo0lJOckRgPIIQqmYu4MOWYWEBlKk93gmqk48P40aTfYelorizAiGqvWgbFKTkUigLXG5ooQVA0ZNHZoet0tlGLRIaDyxECZCA2Nd+9OPB2RPYRqzLRWG3pAmcEvyKrZGjHTDBKPjTNQHJzcRARkG+uHpJl1AAoI4yBnWLkoG6I9GP6zG5x6aPw1Luij5cD479gLmEK7vMVxiiM4vT//pDF07q5fKCMK5R2IeBAwjySKg9h7B0cdNJIZ4wSnU+XJxxywynaryMJxnYr3Dn7Ig6AaEbOYIc+REqfsxp6la2PXY2vFzmNA8/QIT990anVzF6u4FUXcnREkRELGKTFYIbtfSuGQJbDEVy8/VZW+b50zcy/Ize3VzXxWJEmbdYMGQmyNMSn0BtE6WtTlYB9gTOyiMBAiWaUs2ZJUFMhhZRRSpLJ0AphSaqOYNfzo+e1v/trXHbVvL6/Oj44tkVGRpEatBV+4cl4UzGwdns+L41NzNJt5W1jrLRoCTIFn0c5nx1VVMccPLs7Pj49/8Yuf3yyv/+f/8U/qus4EsC5EUJuMt6aIkTmhdSSSQteqaOTwVuhF279ZdVfrbl7Pb69WsUtlaVglARvUalGJyO169e7ykoisLa0pNm0wxriyvl72ZTm/3WwWtY+dVNlyvdXP3txGLE9OyvWmXbfrk/OLz169+fDj3zl7/yPjinwnqJioIqDkqQMp76yqOF8CIpJtM2KMzhbZLktkuGWIyapVsbFP5OauKJe36x/95GeffvKLGCOIls4bS13TGmOedOFoviDvQ0xGIddqCAgsgETO9yFaW8QYb0Mv6iJpCJwxaJ8CNxsR1qoQcYjonHYhympdVVVVVZKSr7ySBg5t6J3LCeCJiEIIzHp1dVWVdV3X1tqu68uyzG7+ha9Cn1IUAnN2etE0DaGbzy2zLOq5ookKy55miyesDBILUiNy24ZG6Ubczy67X7x49cN//sW7dVvO5ga5RS3mdVkf90krwRATqj05OXMOL9+8fPX2ZVWWIbRVUWxW74yBpGG9ugp9OzApEG+v356cnCAKEmuW7KhKxMQUw7ooqtRRrGpQo4oX509F9N31pR3sMdP5+fnXv/7h6enph+8tvfcGKeduqwiwEJIxzqoS2pRS7KJzhUOvkG4JyBdkjfdlZp28//4HR/MTVVVC8P1tbJtNp6BAWlL77OT8ycXTJ0cfnJXvzYojZ4uuX7cA1rSSNPadQx8Tikjf9Bw4hZhpOERgHRFRH5Ju1ezOOSSKACnGnI0ZYwRAQx4NpqQIxhmflZnDYJm1a3uAOqakCtZ6YwgRAXOAAWxCBz0YpMzjFYCYlKzpu9xBsCFIG8AY10d2jqoSDQJLYhTrwFgjwIKYIEgEAPJgIWESZQXvSmtmhSsxhVQgF7Qsrtu2BSACTEnPzy9SiKvVyhsHAhZr0qIwi1lZ9n0LVNiZTSJJhWxRzxaENvatRUAORVkZ54isVfRoDFrVFLpARImx74vZbO5N6cqCsAfW1HHHyVTeWwQVA8eigpAIRSgxR9GonFRVlEUAFRBJM82X1PDWhENBlRHGuPI8JCTIs9h9zk5evhnGyeEBJR4aRLvFMyQMCGoMqOCgFyWjzHnGJRJUFYQVBIEJRTSBsCUQEQWJKRbzGSK6WYkJDrJAB3isd6TiwVIFZXQTTYnzNzCuQGuyZ5/zRiVZQmYmBCRjKFt02aIoBDCzvlURsnQ2iaJKkuyIy5zS3d499M5y58s5T0D5eBtjVDGyCCuiIbKGnLWOjEOyosCEKaWi8EFy3oMVkaQShQk0SgIAMoJESsKYeCBaExIwCALlPKC8cStoLr0yv1OyBUtG4AiaR7igQBnzj15uQAiESpkOOxj+8A45K3cEcvwpCY6c1QxpYdrvyE4cXyKfLx8HJ1Sj2PTZs2d/8zd/k/k2TdNkc8uY+tlsljXiRGkqrc7J7CLSNE2OXsgPADCAU/PJcU44LbLzTjN0p5hzz1tE8np0jxS+RyN8aBa0z6/bN9UYdeE74pmDsXjj+O3AFGiblg6P+scclOE9JFaccmKnc7OdXMCdId4+P+GhJIDHD90UUUyP/05u+A4Mm+q2vwjjcTde/H4ew8NRdQ/64oy9jIMfEh5I5/vc+eEjfqdTveJBe+jdHqreI//sb5wPfeu98PqDQ1HavcIVdoSd9w3iIKW0Xq5ijG23SSnNZrP5fJ4jWNKE0xJCqiozjf8CpfwNdg4UEeWWCoIO4oXMHQBAhBDg5cuXH773tPYIIpu2yatBURQx9XVdP1G4vb1tmqb0RYyDEbz3fl7NiYwlkwIXzq2XK1U9PT1F0U8++aTvu9/5nd/BirKWeDz4LFESj/3pGCOiMUCq2Pdxtdpcvrtuu1BW85t1WxQ+EyPbtj2az/JX8973fY+Im80mw3VmzoHFiFBVVdd1AGKQYuqBJf/Jae1VNQeNnpycnJ2dDaB9cEw9cFfu9GJUUFQRTNu2m82mKCrvfb5mjhant7e3ZN28Pnr15t23/+E7nz5/WfgKAJ0xBklESHHIywmeFfqknpwzRN4JkTB0KRZVsWpa492m629urlT17du3UckY07XRe194awxGTiEOPsxd6EXE9H0IIcY4PzrKQHQ+n+fZV/b4aZomXwlFUQ2ZDSmVZZkZwopgLBZFkWVm6/U6izmVYz68i7peLBYiWUOVga4gAjN3XXd1dfPy9esXL17drFbGGCQDQPP53Bo/DlW2DA7YbFavXr15/ertk4szZwsCc3x8dnv7jiX0fd80TT6ki8XieL4Y4hAk5jFpBkV5urPNZTbCwAzW+Mgym82qqrLWLo7nxpjXr1+3bdutbp89e3Z6fEIEAkAqiKCgLMopEQmSIUeCSVWV8qLBvixOTo68984VR0fzsvQqKCJd18TUx9TnduBsNp/N5vl9MyOazDCGzSO9vu+jJAUaXApTyDnXQ8Z9QqG0JZIMclxOgiBEpMKT7Mc8EqeDrDlVXS6XzAw44EYiJCNIeYAW+44IITvBjqdDVWMclCBd6nLSIYBxxgIoGQTMOnkU0ZQYVEUA0QgT9Z2IWOuKIjpbF74wxljvcjFhjFEeFF8cAwA65yTl2AwEAI6x3zqmMmtuvVWzSvTIGBOMNcbkdOxhfSssswJgwmFV5wQjZTTT2hUlTzXv6pm8Wk5oRJNNHLbirgyxcmtPD87WHqHD7Pi0Pb7DPqLX2N9JD9YP98wXAPPYsSzK/W1rh2c0DfRK3IsIECKT5iYIjPZU+YfD4b3by25MdQIZyiHRIXMv7SDefX3QmPlurWUWUgBVogkjCXiSfjEYFo48tYPm5HAongofrUIfSlF6yE/h8YL2cyqrPdeDLyHfl49dyGetzdE9uUf74YcfElHmVB8fH7dte3NzM6vLsiyZ2XsvMoA0ZkYkY0wutnJ4Q9u2VVWVZUlE1gxxQPldtmE792LQY4yIXYZeWTCTXzlvOaOkbc+jBXeA0yN47+CqN3Y6RSQmzkcgD9wmWGsKfnaHY1sa/WEIvb8gPk7ywXtTL5kKsu/4k3iXvvq5S8Z9w48DrqQPGYoe5Enu27rAnv/K8JHwMffLfRurg+TGnbCdR3gL+5Bs/wX3A+unfLmDn2R3oT/k7LKzcO9cXfuQT/eQ3v5ledCKc6w2HsK6CAZw5+CgKqLcqeqHAexAU8m8rLhc3gxhzYjzejabzZIoM6vmexCstYHDaOOUt09hEOH7/QXYMjnz1guZ8JXH14hIBJzgzdvV6zeXH3/9g142Td/Pi9J6x/0msFS1q7w7PzsxBJUvrEFSU9eLwnki6tuuY0DEJ0+efO2rH4qky8vLaM1HH33NWltVxVpaX3oQSCkZRGvQIPnCOjKUl6YYFMhbLwLL9ebd9c3l5WXXhWrulsur46N5Psh939PRUe68ls5nR2JE03UdOZvvxKqqNpv1YrGoqmq1Wi2Xy3pexRivr6/LsoSwATTe+7Is33uvvLi4MAh3k9htxJbZVhoTxH5P/5xt6wCgLEsAzMBjuVyr4quXb37+y2+vluuimn300UddG4yxILI1qhdADSH4+pgV2gRMKkQgloAUtFV++/Z60/ZXV1eX794wM3OUmIp67r3nFGazWS2FJbTWxhjJLIhIEAw5NBBZIstyucwxqvnCAJAc9pPz0zJm8N7H1I8NHe+9IuaQ5XXbZPJhURQpJWUuyzKEkEPSmJxIIrKImoMHm66/uVl++uL5p58+/+VnrzYd+/mRcwUa17a9NWU99865vu/X66Zt2wrdZrN58+bN8fHxxfnT0WMsMWck2XXdYrEAgMoXQwCA3inBcpsAADTGbP3PrIv58dnZibF+tbrNS4TzftOu85X/5s2b4xqfP988e/bko6999ezkhCUK98ZZ5hA0knJpDdFAKksY8nstFrUj8IUti9nx8QKAmLnvU4hdjL1yUmJjzKxazGbzWXU0m80z5FNVkcTAMfZ9DF3XSKDsSZi9VbN3S85jUJXM/ZMcWSBAyIRpWGG2EXAiKpqIrDGIcG83hK31VNu1qopktsQWO9Tl2YYHJDctUkoqaAiz90zf9yGEvu+jsB30/mxQAY0BRQSjNudcs2DmhQ6BLFG6rkNRa72l+fFxSejy1zfGeOcSDEHkIQRjXGFdE1oiyoaNWwMbSin1KTlnvLfzelEUvtuUXZlNZQmUrHXOeWtKVUgptTEIB2bNvlYpRCjAGFNYZBThqULMIAoRiBrEUciXB8ZbuzJRRBpC3R5w6j/48z5XZf+ZuwAMD7+gQs5pyFfDdulWzVF0D1LKs2e78CH2Y65McirG9goBFRBFBVLappwTGgTKR2MbkYUT3spulTX0EPPA3BgAlW3nHYcyEqbX5Ijy8vPzBZnbN9tTkLb0LEUUwCEvUUG2Tjl3X2rIZthzxt7feSfCj8Nge1Io3i8Gttzdw0XskFwPD+pc7m2+RnVrArxXwHwJ+b583HtMc+fysnhxcfHHf/zHf//t/0dVN5uN9/78/Hyz2cSYyrIcfZy2hGkEwHHQlzW+6/XaWrtYLHLQ8B1bbpvRN+Vb5zaY9z4nNJRluQ3rw+yjsL+uHQR4OyX4gzfn9re5XTebzUQk9CmTTq01W9g2QL59mDQesW2Oyi4EnX7CfVQ2VcpNEUimAw29sUzunCCE/FcGMHez5P4H229EfRFV2+OXxHR0M/06+6TKMTl6KPXwCzHOHwl/3zllDyWV70PoUbL10AH5/9h7sx7Zsis9bA177zNERGbevEMVyWKxyeYkq7stuWUZ8oMM6E2A0K+C1NCv0nsDhgC30C+GJUGCAMNoA92yLdk9EE222CSLxWLdqjvmENM5Z++91vLDPnHyZETeIn9AxcNF3rx5I0+cYe/1rfUND7YJHpweH/0MAsy9EB8c/R1RiO/xXlREBFQfVIrryfcf5LLOpqPF/OtOSzASg0dac/n+AShOmKxcGRxFEsyEijknx+SZz1ZLJgoh9NudiJBzZezhvQfT0vsscW3e+2RSHNWmE3DwQ3I5l0x2VAIzyKVbYcDEyJrU/utPf/708tGqbnZdXwXvgweU4LykLkf55te/2j1+ZAqhCt/59ne//sGHjt358oyR3rx6u2ia169fa06AcPnooq48gMXYqyZeMTMpqsYMJmxGpqu6WS1bJhyGnNTKB9nsdx9/8vzlq6v9oEhuvx9Sgi7GynkCNsNhGNqmJk8pp2XTdkNfFEITqEaEEMJ2u4W2bpom9t1ms1m1i9Vqud/vgXF5tgo+PH369OLx47PVKqlFFSp+pmUGNU5I3Fz5rKrTAFhEzZQIwSjGjMA3N5uXL19utn1KqeuHfohisNtHASy11G6zqeu6DkFFEGy/2+5tHZxr66oJAbocu23f9zGnIWaRHFMEy4Ih1Jj7fdMssskgiRGyyu12C2BNVRFAEgnehRDOz1JdVcxxF5MnwxtsmubsfNU0tVdfHvzSQYgxiqhzDg1UhNmX3IesUqrDruvKhHAUC7kmeKdgTdP0MYbGj9sDmohGkddvrn72809+/JOPP/3s5WY3UNVWzZK4qttVNmb2TdUA4jAMiBCYhn332S8/e/v27X/3d//O2dlZjDkN6ZNPfrFYNsOwu729Xa1Wq9Wq9iHGIVS+6/b35gNTF85xsZUeUyiGrkI8OztzLhDzuItR9sEHH3Z7z2716WfD889+8vjy7GtfebpcVrfWP7powblsaZsToiFZJsvOmF1dN6vVWVv7sod6zylK1283m8365nVMe2JVFe+58qs6LJtqUfoYqmlIw25Y98Nms7/d7je7fi9mzlc5i6Y+pSSaC/3v4ECIo9E8IhhkUiJFzCMbbVa6IqEPoThIx5Sy6CSgUBXJQsQEhThOzBwCMQNiNrM4DKrCQGDo2DNTihJz7rquHwYx9d4jMAJIhm7QLBYChuDQGM1ltZwkDjklc1whQrcfNpvNzfV1jGm/h9/4BjXNIiUBICZGXxGKZEUbUsqS1bNnZjQQEedaAkgpqch+t4+IdVOdn5+/9+yyrny/6oah23edZK2quq4WwddN3TjnY4y43wFgt+9TSqD7ru3bJjtiCK4g0rLwqmpJpFSdmJfezIjErEQglqg9Gwl4BfIpvgvdPUgAedCq+sHCxswAFQhVyxBYCFFREBEFFTKAA9BxJzhkD4z8U7WJYk5IiKAAwxARkcgRORjdJhUBwWyyjPJ8l/U357Qcun4AAKWdUCAZMx7yJ8okNheONCLI6NmDogo40+wUUigzO8eEQGOhkvMY6YxESOS9G307k5REy0PXW8WK+Wog4tE6E0wkiaqqqIqNuBJBMyEymiMAUIKykyqXaBMTBCz+yAgKmnXm4QcnofATKpx8Ig7dAJ3zoo5LzXfhTNRTT5fJFGdUG95Bxy+nfF++Tur7Qx/lbgLzj/7RP3r+6cefffbZs2fv7Xbb6+vrtm1zziKZmUOoJtlJjLE4hgNAYRPtdrvtdltabk8eXU79yDlymAjf5VcTac455VzKhVJc3hW4+DDV4Sit+JQP+S5q5fR1CQ5OKcUhlzjBk8A6m42n7lgc91ZeKhyke277h5kMnR7MUbj2kcysDD9H3/P7tr9zQ5Si2jpyCp0Pgo7A3tz+9EGwZCehf++i/sKJPeaEgceyAB6OLD/EzhwPP+exDUd48l35HKe+MpNc+zRiAU5CFB7sEbwruO9wEyI8ZMp6JImEk5QLOJHIn1qYnjYI5rfZ6VAR6V431CZXtqIeoMMFBQYjpCLvnOpYMQMyJEJFa5saQRmhbZqchrqu317f7HY7ru6CNEZHJYQpri2n6ZLx2JKEwvHmAjUJiQkLeSmJIBIhaka1/Opq+C9/+YN/+D/8vZvdpmlrrnzdNjFGRnNkm+tr5/xysdAsz59/3u2GPMTlctlU9efPX5wtWyo6DO8ZbJu6rt+sVqt2caYMCllNRKNpFomahrauz5crQowpGWIU2+b9L59/9pOPPnnz9hY5OKbb9TZUnKKs2kVOkcxvNhvPVNe1qCwWC0S82QxENI0tSyOsaZqu219cXCyXy91+o6pnZ+dVFXTYhxDIhbOzs2fPnkUxZibNZKaIzEjsg/OjszEe3RijeCclQVTvqt1u97Of/ezTTz8DgLZZ3qzX+/2+j5HZswtmqAim0Pe9iSyXixiqnDOV7jtV217fbDvNt4eWlnNVsx22liEnWy4WFxfVk0dnt29fmQo5JCLQ0THPJO36vm3bq81aVSvnr25vl4vFYrEIIZy3HhFvNpvPP/98uVw+ffZ4sVj4sX8PKaWu2wPgEDrvfb1oyzQPmQAQmPq+F9MhRTNbLBZVVfX7TqSEliGipjSoMrtgBlngzdXtT3/+yfPPX99se/ZtaFdAta+b0CwJaiKGMsYZYqGrfP7i81/84he/+c3fXC5WZYYgInVdbbfb9fqqqqq+759cXhiI87zdbsq9PT4js8W/quuqqh4/fnp5+eTx5dOqaW6u1+v1NqbY9T0AoGMkgx0gIuPy5dvbyvFy1d5udh/94pcX58uvvPf4o1/Ey8uLs1VT1XVdO0BMth8yE/d1s6rCNqwWlWdV3e12Mcbb25v1+naz2YAIkoLpom2XzaNFfVFXjfceQKLmbtju9jev3j5/+fL51c2rfb8HoBohRSFIihlZ2BCAyyBuwicAwIyOHCMV0wwkNAHAEkvB3lfeV6oqYjklgDTJMcxG61fvvWPnSma5Y3bAzjFClljMPT0HBHYu7KwftjdDn/uYnXOOK0Ku66AaTSVG0Ww5SgrInFKSFPN+H+MgjsVx6Pu42eRXL7br9VqlDuHs8pF578l5puAQCLJVZIreVZKSkTVVm1IywyY0RATW9bm/ublB7yxr7WrGsFxcVKFNKQW/UxFmrqu2qqoQKudcVTWCBAqSrIOYsw7DICmZal23ImoOzIzQUTmFo7s+FTjB5s2ZAaoYQCowbE71UPmiruiDTMsv0IycEEQNVCa6TUk2kNFStXQMyeYCBNVCAEa18ujDofukYrvdTsRMFR3nOWcEinXXlOhwGE/NDimrAYBiKWYUik2lWUrKhDkrkZKRqbJzYjBVCCIiKsVExw5HVHphAJBNSxxLGeUVZsGY3FjoWjBqEIqpkqqKdGTMzCF4JmYmADsQO/HgRV9auyQ5z5txp+bYc97TkSblC/hWh1pCS2rG4Z/wkJN5iO4c0Z7CwSpmVj6OUY30q4zuJtz4JeT78vXwTTnNxMsz80/+yT/5gz/4g81mU9d1MdHe7/cAwG6keIVQi9gwDCLS93dRB1Pe3e3tbeU8ADRNc5QyXOqPKaGh9IaLg2hKyTlXwk/HowJ7Vw19pJt6kPx56qVxFD5Tqthp5Dgv2eeEvkOL7h4oIiIkmtfoD8KwL0hpO/pQR2TOd2EweChiDt6RH1DGLF/wM8fWncSzb8LUqrs3UxopIeUTodnYQp44qofh2NjMg4NdjYAcHduE/8tYdd4tm+OiUxQ6h17lTUYj8gOOeuBivWPi9wX76xw3PnhuT/fpB0j/do+FchyjNCun3pUI8mCo4ISiD7sOAMABRpTB3uF4Sld3LDvGBHVQWy4Xnl0kUsC2rstvyTkb57IaVHVdBb/ZbOAhVc+0M8FBHFtmOKN0jUFVCUBBzQiQzYTJXrzcPX/16tnF8ma7O2vrtq0RzQRczTkmBJOUGXDoY9/3luXm5mYNmCXG6MzKsE6956byZ83ZYtGG4De6h6Ql1YoJFM0RL9sSGK1DTNm5mNJ2N/zi8xfbXT9EESRiirk8TyhiTE5VTXW/70s9kVJyLoRgwzDY4R4our7FYlHC5RThyeNnnpGZV6v/a5zhAAAgAElEQVSzdexyzm3dFjkToC+JcyUggZkdjzFfpxqYydKJiJaLs08//ewHP/jBZrNj8tvt9peffFYtlmNzCgxJBbDv+m7fI2K7aMwsSSYyUXPedd0AgGYMrgJXGcCguu+SgNsN3dNHlwixj+m9999vG0+qyfLQ96Z5v98TIHMrVeqHfdcNzIygXdz0KSExIOWMdV2b2e12u+s7I3sPsa5r9s4FH0Lo+zGHPZu6KtTNIkl26KIIZjQEMBiG5L0HIFUQU2Tquu7s7AxERVWdIjk13PfDi5evX13d9IMkwWbRVM3KV22oFwbOcSiRA86RQTfEtN7cvH79Msd0eXlZNqOh67uuN7Pr67ciQ7/fPn78+PPPP//N3/zNt2/fDsNgZnVdN03t2c2p1I6oaZoQwm63A6Nnz56dX6zOz8+HmIYhA8B+6H3ggiEfP3nfsytbnGc0yevt9vr62nn6+JPnqR9SHpbLxeNnT997772nT5/23ZvgF3W9YFYxyTENfdps15vNJsY0slGM0PmLi0eLxapp2uBrRMyWh2HX9evt/vb6+up683bX7USEmKEYnqGCFBacIQAREPFEKEBEZiyhfGNO+eFOJELnQrn5EVEkH6zIaEr2o4OGf7Qb9d57dh5VM4CU9dpx8K4iKmZAKWeJIirIIbD3iEjsAdE0q+YkItmK16uZpSi77TD05lxfBc6Jc2R2C3ayue1vrndtswIgVXLkwVAAmKytmrpqe+iZ2TGbIpP3vipBoCGAc2HIeRhS3/fDEFPKIqbZQNG7yjnnfQihQmRVYKYQQgi195GILJtlyTmKJjMhQCMwo7KiI6IYmImp2p0bB8KYlu4npPfF3JMvIHZ+MaHpdMpXqBY2huDl4kg2ba8wRsPzvYh2PSxBej+0XbW09Z0SzYdGpZkIXPidAEUsh9PkChHZc9kCAMCMkMeecIE688pk3OXvy0/KgLRwvuampjnnlFNZiqcSYvKDKO4nk/i8NNCJCOzgJVFa0+OupGVDmUFZ0SwEiHYI09NRG49TsJ4d4G0xmsWH64fDN/FI73dyNXEe7/6w7ubARL2rrH4Vl6pchi8h35evB+65MQdclQ9klcvLy9/7vd/79//+38cY67q5urq6uDjvuq6UdKXJV2J2mdMcn5TudWHtd11X13XR9c2XpGLTMtcJTEX/lMZ+NOV70NP2dDb1Lv/6d0UjTPLCaYT1YLVdcMesMXOPAHnEpYQTu5R3GWPeW9bt4Sbf/cOYju3hOdhRjMxsFSthrEXga4BQgPT0DlqiW8EAwd0P7T26SR5kM9477SfKutOJ4vz79yGQnA4SHzTgmf/A9A5HardTLeK7OKLvElh/ge7xXZDv6ACOvqn3X6fZ6w+6Rc97ikdmLWYGpAB0yNidSyV1xrZVKFfdBMf7WFRzGbAMHclgdd2UXszd2BapbdvHl482m82DBUoRJEx335EHLNldGpWhkm9QkVGHPj7//NVX3n9yvbk5Wy3E1Dm33m4qF5ZNLWLdbrtcrFRkvV5XzpuZpBy83+22RMQEzMjOhaYOTWVk690aliiiaDRrE2BV++LN0Kds6Pts6/3+5dsrBVRDGfPjqY+5DtTHeLFcmAozDcOQUsXedd1Q1MVnZ2dvb663293l5aPdbldmVmno6rounr3L5XK1Wh2o6WG5XJYYMleHlM1h4SERHixw3j0KBgDzrlqv1z/96U+fP/+8qRe9pPV607btm+vrEIJzoVjwI7IR+uAAoPYh55xzDN4XrxSVqQltZYTVR+m6brFoKTRX640O22599eFX3//utz/UGFePzp4/f+6Ittu1iJwtV957ien29tZA+n33/Pnz12+u+i5677/51SfM27atF8vldrP+6KOPr6+vP/jgg0XTqBaoQZMpbtfHeqkpp2y23e3MMITALhSHnq7vd/u9itR13Q3xkXejvTMYOxGF3X549fZmuxsyAJL3VV3VC1e3oWqz4tlZOwzD7fUaAIr2cnN78+rFyydPLxExpZxSTCmF4LfbbV2FzXpXcsbatv35z39e2vn7/Q5Ke8L7sraPmezBX715s9tsQt1W1e2bN29cCE+fvPfo8rJdLBDxkmkYhr7vF4vFZvs29kPf94g46lGJgvNDn6uqQq4Z/L7D9c9efvLxm9Vq9b1vN0+ePq7ri3647buivrP17b7bJzMEY0SHoIH5bHURQuVdVUSVkuMQ+32/23eb/bDt+y7nCGXmyEwqhypWS7FY0swBbPK3KrENxQAGRmfBsS4lIqZyEhzi2Ak1xZllNJiACRjf57ebAQIpAYBjLs6HDp0ZJjEVAjBy3nEAAARHhGKIiCoQR+scIe9SshRp6JM6ZGQVAAtN9UhaTnnY74acIDPEITMFMyPLDh34EEKtCq7ErzN4ZsehpOoFT8HXu+EKQPu+7/b90EZVzVlytpI64lxwLoiIZSHiwCHw4IkdUQJRlUOem4DRJBAxTFYGWGagdkj2NjACGO2jEHjMQTmgi3LXHeG3Ak7gV2X2PNhnfMA4AAWVR+WgiRmRGdooezOzYnpphqhGpjrqC+92pdKncsyAKEKImLLOBG+zGrJE9YzBD3JH4QG9OzlEXLjABiIyer3C3QGT48k0yGanJec8EhcJGe+MxMpLVQnZyogaqJQ2UxsUDh4TzKLj8EBmVmdHG7ICKiqbFZApAAVoTTj57q+HMcCYrPjFRiy/sgI/Sm6YVb/6bqD4zuJ2/voS8n35eqd8q8CwMU/W4Nvf/vY//sf/+D/8h/+QUlqtVjGmsk6lBIW8bmbe+74fM83n8ZflAdhsNiGEqqpKwml5mMsUcRiGMs2bqIxDjDHGMnAbhqFp3Pg8M72rFJ4Px6a+7ERfnM/WcHR50vlyqaou+ClDz8wQ7/JbT54oQzgmT1Kxf3pIUa0zJ885nnwwDL1Q54sG/cBkeCAnR0cnDNIZkJictSZe7hFXEO6HDR4RSud/PXR272ysptM4RwJHl2A+2CwNv5PMg2K6paMQ8SG/yqMcvyOEczTlc87N74TpUOcwctoYpoOf9x2+IAadiGDmWzC9z6klzOl9NTfkmB9Mlpxztize+2LDPWcCj43J+xxUVS305qMOBdEYFlE+SzkVWSKhMyt+dI4Ip2wJ5+nwdBzkqWagkiXtt5vY7YiAkRCxrtoSUue9H0RijN4FAFgul03T7LebaQct7hdEpEmn44wxlgq+rAZt2zIzEJefjzFlyJVzKXVE8PnLt+vd4Iy2/dC0S41DHzpJ2VWOOTD7UjebmcSEiI5YJAMzk7Hnpg4heETIOQ4Dh8pFEe+DiQKq2Zi5VNctoG33OyDuU77ZdR998vztzSbFGthZlj5mIHSMADAMg7aNo0LARBFBdt77fd+bcelSNU1dPu90ow7DgMEPw1DXT3a73Wq1SmlYrVbX19d/+7d/x5iLk2fOimChanxVTZ1yIkKmsnIuFovb29u2bYt1hHdht+s++ujjbj9INgCMMce4KW+lGg+NFSAjOIioy5rc931ZVIfBnKfCq9/3/ZDSQX5MPoTt7abbbON+94Mf/ODRefPs8iKE8PWvfa1Erf7iFz9//OiSiFI//OhHP3LOVSFsNrvb2+v9fv/48ePPPvvsyZMnqsqMzjlD+OzFy/2+//DDD5xzWdWxL3F5MUlz5nf7TkSGYR2zmFmIdbPEPmURIQPVTER10xBi1w3lxgp1OwxpEH17ffPLz15utvtukOXFY18tuj5XrOi0aVsz9L4KddXvd8wYY3z95iU7fPToEQEWDAYAm81mt9tJTpeXl6ULWdzC+r4bhqEOVc55v9+X4ZX3vmxb2/3OTLuuizFubS2AwddXV1eLdvnBhx8+evT4F5/+0ns/ajtxYPbOOUecct93knPWbH0Xy6VpmkXxvIHgrq52f/XDF9/5Lv+t739n6G+329uXLz4FYDDvuIlx8L5RJXDu8sllXa2Wi7O6rsm7GHvRrCBdt7te37569SpJVoWsaRHqYjtUNlUSIgJVsHGXADOrqkpVmV0VnJag9ANt5ODAWRYxyllyzimKmSnmYlfrnCuGoCEEz44nw7M8Pg6asnMOqzaE2qHLWQw9c2WWdMzkxKqqchZmYgpRNCdMSVVJFTRJSjkNaupU3NArGIF5JiLsfBX6Lt/cbFYrSCkhlTYHmBGixX5gJFXIOZOhCux2u7ZtvffFoHVs7yLGYej7HoxEhNARuuDrwF6TmhoipSQGRXXGIYSUdsMwpCHGvkODYveiI0oqbo++mJ0eAs3LXEhFxvJGZjHxRGQKczbKtPnON8fT9uhRY3GOD+fMIGIu15uJmRmZ5hCRS8bO4cKJZDtQMvVg3ApqolJc+hbLxc3NrfecUgIKMHpB02G/ztM70wEKzklPZUdAB6DmmB1xjBHul2HF4B1xdGbx3iuUjRWKWTEiV5VnZkkREfedakxKRggIVMrIYlRLRMMwzJUsU5ViMAai4ogbQQFLXOR+vy8cUeecWWTTvu+Lh/CB6+Gm4USZHE7+FDnnQpuZircTfQ1N9RUREd691by6KJyIU+u7I2YpvCMk+UBKN7jjhgJ9Cfm+fP36Lx/q7373+13X/cmf/Aki3t7eXlxcqMput7u6KtqVsxK/PhUZo8vZSB3hktxQ4mVLnTTPHDushJlZCttzEtQVfnZBoXZibX+K/SbI967u14SjThVfE0elPLH3e29z6GIEDxlLAj6YqX2kKDu1gTle1g2mc5hn28Oc6EjTux1M0k7Dvk8jEH4lofdk8IUPGlW9K9V9vrDO3XGOaJnzL442qolV+8V9zfms7EFi6un/Kov4UTPsKBbiofYHzc/nkQbyC1SFk93zuz7LEaXzoUEuHo1VT2drqjY6Zx5+YGKwiIiJqU7KCgQBNKOx71tGgYpkaLDvdt1mc3Fx8dmnnzjAlBJBMWMIJuBTLuVgUUQM3X66UuNnlDw7qkP8nymY0sGNjcBAzdBKDm/RYLRN2PXxo1/88u/87e/tu54BHbL3lVjBJOa9R3aenWNGRIfomJ0jR+wZvWdfeRc8OQQyQ7VDF6CcTOc91HUkIseCsN1t+iS3/fDJp59/+uLVfsjJTA6m66N/gAKApZRCU5dmfBLl0pNXVTDRXCY/80hJJu8DlxWg72Ndh2EY0jAQUUrSNA1X1c3tJoR6SF3tKmZ2SOjGlOQydU8pnZ2dbTabtm1LQGVVVftd/+Mf/3gYhrZt1+t1zsLsh2FQmux5yug+H5wVIKVBhGBWFxaqZ1lLJyNNIhpiP+x36+vr3K2H7ebFC/jRj370cXC/+9//vctHl7EfRKStFy9evPr6V7+yHYbXr1+/ffOmuHc2TdO2S+ccIF7f3hRfE++5kKaubq7Zu/Pz8xBCFunirvQQP3vxsmAJIGL2ZtanbtsPiLhcLPb7/X6//+ArX725ubm8vLy5vT1rghEqmOa864YXr968ubre9hHJE1dI3rm6ahbON2aUk4bKpSHGGAF1vbnp+66ta0dcHooYh9K/NxCkUXNeniQi9N4TYNGQlyHhYtkslo2BXN+8BQDJpqr9+OzhjnZ4c7M6Pyfn1ut1ztp1XfGy7vo1GZXdJA1pvV5v17uU0tAnVY0xF5Uje/ed73znW9/6luT+L//yx48vH3/zN756fvbom9/89kc/+5uz1ZPb2+ubt1eb7e1mtzOQ87PHq+XTdnUWmtY5PyQdYtxsNq+v3r569aobYhzEDAj9gapXDDYYQHLOhbdceSpsWzAhBO/GQrMsSEmzGRYQUcBicTIjdGVdmbeiCkmx9GcBHDsSMiUFVE2ac8ay4WZTNgBIMQ99TCkpmCqI2BAzEYGYquYEkk0FVVEVQZiNlVQRVVHy6BaMCFVYEGmMull3KqSqhv3Yq7Wp3TYWEGVC0g8eyVRVNCHooi06PY8IKUrZBEIIDh0ZmeIhPsEKe9ZE0YCRGEkl9UO32WwOZxj1kNpLRHkUok2yBUNEOvAsco6meq83asf5tKfElgc1LPMv5ulQ98k2UxcYmaZxYuEg0qHIGWdxkkeMV/xbNItqNrOiZysK2OKm65wTgRKeWzq7UxEiIjz+Fr4HVyARIM0NKIvUBcHMKs8AXD4EGqScqYQBHnKIzCybGuFUehkCPKTruYuhn6XDz3+GkA1mNSGOGc7MzKbTxj0WJ1pCSsqAE0fmuVhKo/8tAB0wM5Ytd+prT9vxbPsu/ejxV+SDO+4c9H5BRtRcQHh36Y/y3O0QB49y/62+tG/58vVrD5u7/b5p27/7d3/3gw8+/Nf/+n+p63q32xXx3uPHj7uuQ8S2bYdhKHnBE4qbHjwA3O125dZcLpfTBGm6fUsznjlPUGfyAj2kJqC+w9oe7seFT2gNHvK8mj9j8wZMedimMMCJHEgjCd5mz63yaEBv9z1CYL7izIv7CQq9KybuHgqdoZSSaHQ6kTtl+j04YDzKUzpyFnlwsvcgtDhaho6IrKdb0XjMD/3GGQf9mJpSbpW5mO3oQ72L0Ht6zHBiLVN6cvOG6ClUPj2rACen+pCU+y6KxTx28pAy8jDkm2JqT0eOR6d3GhQfO7PNtoq7K6jGRN4HACh7drHQjENfFLbk2Ht2zjlGRFtf37Rti5Lff//9l59/fnt9FWP05IuMR1MujZLtdnt7e1uq2PkBM/OoyBrPrVIJ4RyN2pQAkQ8qVjUiMjDVDExZbBD4+NPPv/XN33CWHOGidj5UZqBRFYVDVVXeGbBjR+yQnCfPzjF6z85x5YsaDpnZyBS14grUxAyB2TMASCkXEEWtF71a7z5//fZqvcvgRSSrqI58nQNTwPo4tHXlHGeRlBIWJ0OknFKMsbDWJwHJNAzXLOVE1fWT7XaLOZb8azOrnC9lU3G8oPuX2MyGYXj8+PGLFy8uLy/NLGcpN89Pf/rTjz76aLfbBS+qOgxDcVacU6qKhz6YIaiK6QGNT29eI6Uc0zDEGEtRYohqtrm56XabYbf1oMysCN1+GPb7//N//z8ePXr0u7/7u4j4F//fn129ebv/b763Xq+Hvq/ruggjm6ZCRO99U7vdboc42qWE4Ijd9nZt8EbUzs7ORDSlzMxGLEhxiF3X5aTknffeOV9cmkOoNttdFbwRhlD1fV++711D5KLavo+fvXh1c7vto4Z6gRzU0HPwriF2aphzbpqm73cx9ary+vWLOHRPnz6tqmCmxc1PRGKKIqkKLgRvNnYYVZWRyPtCPzGQuqmapgGAMn2VmAAgqaQoIqIAki2psXMvX3xm732l3AYxxt55iQMzi9M05NevX9/e3rZN8+Txs+a9puDMdlEvlssY4yeffPJv/+3/+tu/9Vu/+c0P//Ivf/w7/+3vSOqqQN/61ve7/T7Gvu/7rut2u00/dERU18GDR2BRLWED+77f7rrtru+7FJOmVCrWyruGiFLKyglREC0EBoCcUwlWOawMPvg65ywgGcBEzBSJ0QpjUxlJQT07c5rhDmBoFlIz04IBiEDVi4BJBlTNWUQIOGfNOZuBZIsxd103xEREKpZyFtUyfJaxvwkl5n6MLC8caFLJnFWYCptbK18TW4r59mY7DKmcdhiViqMusQCtw6ZmfV9IeqY5O0d+URVuEYCmPBA6BmZgABKx0t6Z4gSzxXJxi+ixJCWWx7PANxFTVTBioFTIfvP1nIxhZnOteb7UOw5TLXG6C3yBa8u7RAr3eojk7mIGiQoN9TC+K1EFs31TAdCKmSboRGKEsQ8eh7Zpf/qznyGiiqGvEUcABoeMQRy1IZPE/+6YhRKO2Gi0JSeibr8rYR45Z2ZMKQ3DwATcVIhULpCIMbMcMLMV9TCiSCJAnaUvHLVcp7DlcZMaTcsMVIqxHJGbn9Ip3mPeaS3OLZMIUEQtW5JMcbgrGoHNzLJllUMyhJWhxcOQD0Y+P5KckjmPRnllS0VEVTp1+b53ksts9cA1RTr2ffgS8n35+rVeKtK0reTMzr33/vu///v/4t/9u39zfX3tvQewzWazWCxUta7aR49gs9mULbO8SlNZRAKPVu9lKNE0TXmQJphxmPKNSC/GWAgYRORcmJvznuqj5g/JfAD4gOLoxDZz+qec8jRwP3ij2/S4ForX1CRD1KPVuWSw3jEH7hfxzPYgNpiNa3T60xEfYdTTydgRcfQIns0bhL9y0Df/13mZOCGNebz4adD5kZTuXqbCSXThuxJgjz7O6ChyP838C7Dfuxpj08eZ6BNHp2USUx1dlweD7774152aaj6YY3H6SR8Me3gX8D461AlyHN5HydDG3auMubht2kLIPGsWSJbHdOYh5yySLAs7ury87Lzr97sPP/zwz169yik9bquqKoYHXfkIu93uxYsXpT6bc5hHOsqhUCqFl6oizO5/JDhY7zJR1IiEta/Xm31b4ZDshz/68be/8bXGuTYwsydKGVWs9FENyv5NSEzes/fOMYbgvSPnHJcxhRuvJiMpqucwbqJISpyyxiEOAutd9/bqdh8FIIyGaWZJ9G6MT0YIMcYhJ2YEgCQCMQIxMusw5JwNkciV1WzcmEWGYah8MLP9ft/3/Xq9bhxdX1+zr25vb5G4qqqb9daHSlNOQAbkzAqxqNRV6/V6tVqV+VLbLrqu+9GPfvSjH/7Xly9f5hz3+713FQCIJCIQnbdj9FAxFKd1OPKR2+22Oecs0cwIDQByyiLS77ex78DEwIjIsQdiAqgcv3756t/9b/9mtVq1bUuIf/Fnf16u4/nZRVV7RCy2xU1VeU8lUEcBUkpFe6NASWy77w25BMQhWh/329gzs4oBAAOImhNQw6Hru64L7KbW4eb69unTxzGjr0BU45A3m93nr17vuqFu2mqxcqEyCt5XROw4IDtTNrMhRRHZbG6ur944R4vFwgcuenJVTXnoup2Z1M1ykveM9RmMBbrzFMKyBKyPYW4Gfb8f486T9MXqhwiBReLjx5dv37xarlYi1vd90zQiyOy22/767RUifutb3162i5zz2dkZOySidtk0TQPQXDz+re/+rW9//svrv/rrj6o6/MVf/Ogf/IPfXd+8Ob94ulolMzPRIkEsl89MQNTM+mGfb8F2u37IXZf2u0zcsDqWnogYquBq51zbVH3fS77OqTMDOuTQFjxDRMHXVdV4DyJi2mUtZhj+MOUogxFHflp2JgO2AZFVxbJNztIiJpoIVCSbioDkIXbYg5Ek3e12232Xc64qn1VSygBWmCwiYqpUbitEQyByIoWVTmUaBlqQFDEjkuUsw5BEzCEl6wt8JQJi9cRUWk2MROScASbJiojs0Ad2NZWel5lKTOgQ2JfeBAAi5sOYSwAgwRicWLiFOWcGlDhsU+lQS06qCqMzoruz6LhLpYJZ19XuWTQ7J/djOeF0/X/XzOcoL+4U9RHfoZdS5hQuw6ScP0lwLULEA44COegREBTPz1eqGkIwyyoDIgLRnfVLlsIWnnCI2p1SHfgAIkfrTkSDQpNmtMIJJwIwMaNpdyuetHPdBBhEzaNi3EBUgdiQxKDcJffi28GgFHUF8qEBgAMW08JQKXe4qiKTc46y3v0iABFLmid7rfl5m9RPkxXFnKCEON7VpXyasZ9sik0qdqBHhM8yXibi0i095NSXy80PZveNkE+L4HBWG5zcFV9Cvi9fv6a6zwMoO1eaxxcXF7//+//iX/2r//knP/nJ5eVlUdow86hMOJShZT0qu2yhVpcOSilPLy8v27adGN7jspIzc845m2qpe0oaWF23Oia00BGYOW2APZjFN5f5nf6vSbA7uYyWheYQFj821GdrqxLQRLyeRjpllHHks3/q1H/k5DHhumkuaqQTF3zea5zWdyJCtamDeDQWmw7sQcbgg6kAE1yZo8dpD5izGecT0SOg+ECEwH3r0fnM6mhTnP/Hw9IpR3yV+bDrdKgID3l7zh0+T6E+nKQynO64D2Q8zMIYj8IYHnRde5ALejp0fReSnJy+Tg9sHuVXbtXJNqBwMtu2LinhIzLUxMiOAB2hOURjMEE4W66co75tNrdrRjxbnd1c34hIs1guFovbXQ8pM3PMabvdMrNJdiEU/uTUxKFsQFSMs81MJLnJ2xqEyBMxERQgCnB3HV2oLcWff3K1aOqzpskCDETsXWAQywA5JRecGRkSEgEDETCTc8TOcTFVIGTvyCF7AjNGhx5HtRsIECrY9Wa73nev3ly/vV0PUdU4iZXJ/HhvYJnzEyOYSUpDGtNVTAzIjcHBWHhRmm1mMVdUg5cXj0JwaRh2u91u12HF+z4uXdjv91XdVM1i7JeLas4lXoWRy9OTckaklDIR7fddSvn58+d//Md/LNmurt4uFisRyakraqG+77PKXFl6WBZCuT+YmUxR0VRNpJNBVVGFGIpUOPZ93/dD35tkEQHLNXlf1Wqo7CFL46vlo8thGJ5/8stnz57IwG3bwgLKbVaE2c65ug5dv+XgRTX2sbS3RYQcI9OQMnQ9ocuHpWzIUk4jMytgzKJdT0SgNgzD1z/4aowxpurq6qqu62FIDiGJDvv+erN78fL1i5evYxLXtEhOBZz3QC6rOCBmBnJli8k53dxeDUP36NGj2jtNOcdcWK0xRlWtmxCqsXwviy2olVATVV0ul8WVJ8bIgEVSDla0BphzlpRyzr5qmmXrHT//9JOnz97fbjYppVA15Zl9/vx5zvnZs2eXF4/MTM3qtkEmJFSzlBJ7ruv64mzJwX/1ve97B//5v/zJf/5//xwRf/u3vwfGgMCIhgbIoWqZuVATc4wG0qazxer82Xvvf/D1b/7GN79zfX399u3b3W53fX29321Esg/MSNk6hKCCRNuUOtNcRmGjaJ980yyaesnAquBgm6UbB56AqqZZNKtjBwBoRDBu7iJi5HPsx8W8xLiJIILmlCybCaiZps66GEWSxiG/vtrc3myQzLD1MZZo36kxgUi+ID5mIkVlk2yS0cgRIbIKqOXxhlcLHMpubERNU4UQ2rrclsSOmJEIcs5IRqvMBrEAACAASURBVKNfCCBa2eIhZCZkRtScc0RkBAFIki0npfGQRs63wFDaScE5quupiigk1RhzSlnHsFUomQ1jOOq4PjADTrJzgruaYS5BP9pSj0JxT7+4KzwQJ83CEerLRchXRnxzpKd42hzPOYPa3I6rDIqSlgmnQ+IPP/zghz/8IQA0y8WBYsA4SuKQEIe4J5vpO6bfMprB3DPnzDlrjjIGdFHxcUDEhGaG/TCM6seDo51zDoHVMqohEiJ6hOI8dPiAoGoFJU7N0IOHzXRFipW1TtKhEolTatTDmSy7vDrvj9wHvnjLPng3jPv+0XU86nTPyDv3XAlHGAkyBlpAGcjTgw4C5U6zk0II8ZgE9yXk+/L1675in0LlUkpVXRNzivGf//N//od/+Id/8zd/8+TJ02Ho9/t90zTr9XqSz+LBvrk0SnfrTVEvFApNuS/btoWDY1W5TcepoGqRnUx+JKfmh8chb+9ILJ0/hxOP7qjsns98wKiqKhFxTg98gAchH88532O9xTTHePd/EX3xXGhiG6pqkhHyzXP54ODtMS70I7McnKfTQdAXMMLnZioTeXUatJ5wJu/8S4+oqkeRCfMJ5N2fB5wGs4T0CfLRLD/wCPdOJ/x0rDe3BYKT5IYHTUEfxLdH2vcHVYinU7Vi0nPEIXmwzzq9z/zYZu1HPJJcHm3V88M4Atj3lKsCIw/nQK0hMGZu2/r8/LxpGgBNsR9UzeysWQTHzrmsiRk5YSZMCTQnM3MhPHn29LOuP7u4+PnHH7PTUDdt2zbNftP1U503DENwfKfiU3POsUphGxb0VMJlYcaRRsTgg3MupQEAPJuCxji0bWWAWcwAPn3+8unFRWBqK8fsPRmo2WjzIIqMyMiACMSIDOSQ3eg3yMzOkfeevTNBwGJmQzkPCiYKfZZtP7y9Xd9udzFDTBpFDVg1igioWrEh5MI4guK5HiWSERCCGpqR8wVLx5zNzDk/d1wIvl6tVt77db4qg6NMOCXQFE7msm27kjWsajkiogIxjzdJSiNFraqq29vbP/qjP1oul9vtdloYq6qKQ4pxV9d1yQtWlWlJQES1TOBm5c4h9RQBVdQyZBCzlIeh6+KQJKXRNYHd8mxRNYtYRpiAqU+ROu/cb3zw9d1uc75cAUAZexJR01SF2lreoRy2qi4WCyDMat5XOWvWbMhmeYi5NP7qs7NBNHa9qjrnCjGMmZtQLZfLnBQa2u12dRXOzs4sC7LLOe/69Prt289evLy5XQM78sGQ2Pm6aXxVlZRBQqcGKSXN0nW79c2187w6W6rlYT+YoYj0fZ9yrCrfti1YMWnMZb4HPDZWJjKniIBoNisSSAaTMopSVclmwA7rEIZ+/+z9r61vbherJSKqpN02vr6+Oj8/f9w8MtPbzU3bLutQmdl6vT5/dOFDENU+igvWRxl23YLbum6+8Rvf+vjjT5dt8/UPv3ZxvtQk3rNjLgzsMjyXnJyrzATJ+RCWcH7x6PHTZ1+JMU8LuOT49u2r559+stlsbjZvbm9vETwA7TtEy4A6DIP3ARGbZnGxuli0Z4heBRDCtn9bxPNFB1jun0K0IcJJKDv+ojQ456qqqqrKe++JCRWoyGJLRrflrDkPqddhGHa7fc7Z+TFCzTl30E2UgLFxJFaMqTiFDHrIP2IAMhMQINPiJlkGSirGxHWAunZNU1V1cI6Y0XliJpE0BhUcwoG8R++RPI9PJ4Cqla6HGRCC5tEgcaoWFFMRvxWD09LaNhtRU0rpEOcNZjq2vUQP0WqlIzTbieBO6zWtD3dxdg9puR/kB833vlN/rwOx81iFXihUBwbRiAuOPWBQD3hvLNWKPruPu6dPn/7sZz8LIQy5K4ftnPPk7/hBcoCswPc3R535LBQJuRyCE7KIlH2SGBGRNZuNSwoc3NTHy2GUBS2Lc+MFVKB56NeB8zLWG9OobTJQTQp4KN/Apt2cvfdAbrFYELnpN26325INKjlLoZ0YEKGp4eH2KA4UZuac8agAslPOVLkf5pbs5aoRUUnLLFfkbqQxdkMOckaY4trv2cJRedzwmM8lB4H9dN2/hHxfvn7dV6gqKCusWc7Ze++D+2f/7J/9y3/5L7fbLfMYc+m9j6kvvJEiwyjLWUoJ1WKMXdellLquu7q6KmtQMQWdSapSSkmmsGDniqCoPIEGdtrHgpM8qylnYj5Wmrq5R8vlqa7vkP8+0SlLH/2dkO+ul0N4BCpmZLxT20+YxptzNKI6aqfnPZsJFd+hl9GsEflwfk61bUeTrqNPOv3TUab8qevMqVDtQbrsgz881+MdsSNghk4nz55ZR+BBO5njAe8EmY4oLqcGNtPvmp+rORP1iFJPRDlnRDudK9pJ8/XUhRVOghbufX2fhHz0NZwEY9hBFH7cyChtVrScM4C2Vd209QcffLVt2xBcSqnvdgrQNE1d1+s3V4RGVBMgMbKR2ujRAgAE+OTJkzTE73z7u589/3y7edN1nXN+uVze7vZxSPOBrRyaxwjgnFBOB+1+uhvVel+ckKb5uSOevEOHLGLgiMwwqTbBb7fp0+cvHMizi7O2rowITKA42hEQAzggQmYmT44dM5NDHlOgkRyTY+ccjiJYRbQkOSbZ7Ls3Nzfr7Wa722cFZIfAYIyApa+kCuSIkKbGRKhGl+ASGo7sEQGGwePdY1tVTblpAaByfrVaFW3btO6Vgmb08EiJDH1VM4Ix5iySRMSQhYiJCRDrut7v98UV+T/+x/84DMPZ2dm+21ahSSnlHOu6VssxxvoQnDje56bIDESAZJiRnOQsqgWgWCnfRHVk4KWJzQiIzEToquBD3fZDil3/6OLs0mPbNFXwhVjYVHVpw/tQLBnMOYeAhS6l6CeHrVJLOefETBU0ZwNUtZiUiERhvd3f3cYKjsaKJ5s6X+37rl3UMaa2qUu8hIjEJLfrzatXb168eNH3saqbqm6B61C3i8UKyBuQ9z6LjY0yTbe3t13X1U19yKuQnHUYUpZIBCEEZIhx0GxlsoFkE2xumqbv+5yzJwa0lGKxIhPNKaecxBCIMFRVW9VEtGgby6lpKxMFMBFZr9dNGwAlaofIZCCSkjARnZ0/2m52XRzOz89bDje3XddrCKFdshh+48Nv3ty8/MFf/bCuw//0D//HdtFYtMGSpFyemlGNTCUilZAQEB1437bLBZYQbRFRScvF+Qdf/RA0v7x6+emnn3z66Se//PTj4fMBjKqKy/sQulW7ePToctE+AuOUJA5W13WBx+MGgVyIxyp37bappbtarZxzy+VysWh8KNxryXnIEkFFVcvgHI0zawj1eS42mYgO5u1CZi77LNo9OgaRcw5UAABVjQGLBTExjQMcBTNk9mqdGgOKWVJDNDJjQPIBrUQRwQH8sCCVnRGYEJhBAxgVSiCYqU2bAo7ZenyXHVUehKl6UVWOzGwAhWldjtCgBPaNAxxiKD7+PDb87hPjj7bgB2kp71ITlO8XK9rTriW7e65vd2WJzVQSes9TYMJ7And7ejYlSkn07dXL8mPOIyIwgyMkNuZClMRoEYDAzFARXIkK52J8AiDzhFvDlFJxSRjvBbRCqyiqzvLcTSXQvZax6jiII/LsJweH6QMy4/TfDyTVg2sOEIxeA4R0d1ZzFtEjqhRNwvWpdCy+o+UwSrlypHlR1ZzTpBmZfOPGBsNJ2XBn6j62we8+eOkjnBCFxhvpV94bR3/9EvJ9+fp1X8W+ZVTWeV+KTefcP/2n//SP/uiPdrtdCKEUK3Py5PTkmFmx9CyRDPv9frvdFlhYwMyduBYo55zy6DlRXFumJ0pNH+RwHinfjlLjppSbyR0E7rv5jzMulYnKOJfBEN2Lvzttts2kazinns5duZzzcOInOZ8A3DHEVI1Gqh7df93jkR6mfIA8AeNTGeFpSMP8qI4Glac+qJMoaP7Bjwgn7woDhFku36nD53wINs33SgE9M0k5Fu+dDniPtIunsRPlpi3HXOqYo5vndAA4oXEROeQg3F1TYn7QtOYIbMNJyt8RLXOKl72XBfSOPMkC+R4Yt5oyM40pKeHy8vLxk8uq8uVQnXOr1ap88GHo79oHBJCnzSYrYrEPiX1/eXmZvv71733ve3/+Z1eqGphXq9Vq3+1wn1VU8mTuN8JswPKQli79dDNPe9tEm5yTixCJDJyjYRiqqmHyIuIIXry4Om/Csq6c56KJBwAgLIKc0Vfdl7Fe+bMUizC/k5kpJxXLAJCiDMOw3m5ev31zvdl2I4PAgB1QkljIPDBRdlXVVIrTj3NOJOWcC43UFIYUpz5FuZfKsIKI0IemaUo6RRnTOecKhPvKV74iIjoMjQv7/b5ZLCRlEE1ZDARIABCJnR/PT13Xf/qnf/pXf/VX3//+9z/66KPidRxC8N6v12vv/cXFRdd1eEisMdGJTh8CODcWQCmlKTsraUI1taw5q2VJMRU+J5CrKg6hbZumaeJ+J2JNu/QQu64zEyyh6uyKCKqsM6W/nlIq8dwUaEL1k1FzseXohl5iVCi9KQdAHMY8ntETBbGpqqqpCWy73T66ONusd08uLwBgu92WTzrEXFiLr99exRj9aiUixYJyGIasEckx+92+D6FGBBHZ7XY556paAqhIRqS+74chOSYOjAQpJUlZk4oIGkwfrYgRyhfDMJhJuSjDMDCqiGRJYFi3zWq5rOraCJbLZVU12673rrq+vo4xVVUlFmMWIqjr1tdBQff7bUqSFbyvFj4AuhTVOYccFHi73TJj5d3f//t//8//7P/+67/+66999dl3vvOdMos6yOSIeYrW1MJQOwiliMkHDgBMyD4EQkFrzKReLi7OL7/xjW/8zU+exP9n/+b1i4nSUlidy8XZcrlS4b6L3u/rECRKNiAqUiUX2JWOAZTVrwAVACRarVZVVZ2dnS2XhXeqgDnnQTQVPxYQKIMxFRAxCYvlshWRIfcljQMYkbl0cMzG4ZiIIHDZfUpfKWcBMTjcY6Udo2KqikaM7pA4J2ZFOFpiE1xBceVOLisxAJrJuLMDeecYvakzZQACHS27xsVW0UDpcAkmFv1hA502HS2DvgJXps0JYeyr2shmKlsRHrURj3AaPBSAdMoigYe83ObfnDbWez+md5G5R6XU9PDSQW03HUmfYjHS+b/+039q2zrnbGg5p91u0DQ6OTfNovLBOY9TwDoIqCKRAZeQ9qOW5WS0g2giAhPNXstcLaeUci7+QDC27IGHYbAs5Qgdsyc3b46P8MZRXdfzks/gcCoEqAwnD9bx90/pxDmyuZvDVIOVsXaJECu9oamkrKqKQFNKMY5VR7lniiXMYWQHYBMpI86nfAjHpQWSEY2WCPMBeyHSTkPjogA8qg2I3fz6uiPu75evL1/vVgprs6gBgNgfvgOIQEAffuObZ+ePdt1+13UppyTZoTM0h46BHVLlPANm4r7vywNW6IIiEmN+8eKVGJ6fn5MDBSu94SGlJFnAkkoXhyanBQM6TJomlvM8iaEY0ImNmjczA0Ir2XnIhcuexWKSGHMZRQKhFhYXkZopoAISuoIyDoWpIGKxPZxK2MMCQYZATCV5ueg0AAxHm5M5U6UAIXsQKB7euSxexoxEbEYISlx6mj7InVFK4bEcvdiFI4IlzirvUxnAPGpvDggn4sR9nSEehSvModcpBibmUyxY1s25anEEYzO58zR2KHVAee+J6zL18I7g2fzjHJFL566tp4PNI2CWc1mg73DmtMpb8XybdgNEnYG3U6x4mo17BC8Z0AAFABG9c8F7AKh9KAShLMl5PmJ1zokfo/BgakyiKDIpVMG///Tx02eXIBoIg2NEzjkb+hCCYzAbwsp3MVXkETGLgvnYDWlQEdCcyCiE8P+z9ybNkmTZedgZ7vUhIt6Qc3UXugGh0W0SABko0gjSyA2XkkzGDY0baStuIZP+BHfcy6DfwI0oEyVKpERAJmKgICNBCANNDRBdmZVVlW+KCA/3e+85R4vj7s9fxMusAkrYZVhbdU4vZr9n+KbUD826+cX/6BdKSV988bkWiWibmiLEbtsTYFHj2CqAITNVQx5K0SY2B0ol5YDAAUWMcFyC1lU7FjwmBUP34DMFsIjKNeW0B0ZAGgSM8I+vd7befL89WxGzKZZUGRA0iGhFDInEIAsQlqHHwlSUq4oiE4BqySg7HUxBAbPgkMpX2+7NVzdf3nSDQCoAXKke8rDXlFQlGSuU9bodhoFNmhgOB336dE1EWQpCIMZUBIuYlaqpC5qq1KEZTIiq7e6qrhtnOR6GXEq6unlXVRUGjBQLMTNfPH1eLGjBUAAYKElRQGTUUnI/dwZiTwqZKn759u2v/7Nfe7K57Ld7HXIkAgLLxcyYTEvuSyZEj6ViIoqjkJjI1NKhPyzzPP2i9r7EHRZcLW2AGCIRGWoIsWqa/aFLQ2K0jIQrK6Vky1WsYoUAWNc1ofsDSBYhNCQgUyY4HHYoEsAIKBIDuech9CnFGFWs5IQBCxRjs86GLiNiiKGqWiLiSJKLgFYcDofDuq5SPzQhhICH2+3QtNt9//p69wefffmnV7tSnYfqUoDXZ8841sYxxMDMQNi0Ve7vcs7b3e3d7e3F5smmuewPAgb7/TaXAclCrGIVECGnUoqwN+kAkaumqZ3PGZAkFykJTE01j40m3HaprmtlYort5pKbhqr68vJSkbsh3d7ebnc75rharaoqErce6EdI/e5QitZ1vdmsQYsBIQQpA6EyoeVcxZht16VC/Vmszv/m3/xP/s9/8b//9u/8/qff+z5Yujhrt9vrGCNDhch13aZyON7EFQOyA6Tl0RRCYK5XzYWW9uL81bp9ORzwN37z169vvtisLwGliWHV1iilZoqxTrtuRRG5pigIYzJaDBURqhahXLSIEQKmkijw2dnZun367Nmzy/OzGCMHQhXRwbQMQzfWeg6EDBBMWVWx6far7XZ/R3saSm8mqMbBOKCZpJzGbSwgEvVJAAjQDAnZ4+9ARRFCyQrECqAISLbLu8ZaLVZSqdtSN1g3xCEUyYSe8zYh9oiIXFUxRCQKzJERAAqgGRQzBggAjMjgriSAqgjZ3YbFNA+5SNa2rZumUcDIVEWWwirJxAIjWhj9isHcMZ8MAGFeHxuR2DK9wPFB945afKbwjf3DJjO50cDZ/39UD9xjRPMGbQb6jtbQSBWaGhggjNc6jNblkTirdN1+yD0SIhlpzyBDd5uSbDarYRhy6p4+fU4GzBwwuC1KUUM1RCUxRPbc18mIxRDVBCKCGdA4phcySwePe8+aU8DAJpp6MJBURHoVAaCcLcaAVPn2bY7LmyVFpZQYQ4z3++gMOaU0YwmIHAKH0IgRKZghiBGxiNZ144tIMxntqEBVtWkqkcLcNE0lIin1dR2n81baOhKgiSrFqUOlRRswf0SSVQCAgQ3AFB0Nd2bTAzWKEQIhBQQ0mzu6aeOAYZQk+kfmuD893GhPIAS5Hvfj7ePtz30jItXyt/7W3/rV/+6/FZFZhz1zI0XyjFm70d+0J8O5Bd/v9759cHtAPw7SFMXuOsA5qGAGsmarw5GcPcHrsHCwtPkSmYidzgoopQDhjDnMdyu5HOtiJ97F19psPDT5wKP126m3x5K5cSobc66TH2HLoeJ9UP4pgv+Bf/CorfOM2zwU8t0DOI8ONo9kXTyMaD9SCCzVem5wOjemR3EF83uyNAs9XXC+j+Xr/LrTl3/0hs8fypKr8w33rI9gvCckT5iMvI4cZfVhLtPyUYjIDfcXGSE07r8Xzpz3Wn+Tuq6Hw+Hi/Pzi4kJzYebD4WBmMdaL5+PgXgS12V3pAWarhAioSJQdTPv5n//5uq7/+N/9eIYKV6t22x2cbzNb7M7eQswsLJDJVL2w+Uvwf3yfw4ugWhjI+V0GyMwKo5uPiA1Dunp3w1JePr14/vQ8YjzstrBuA1eBgGMQw1SyWhllw75gn6YaRDSGUooaF4Obm7vXr99c39y54xERod17FM2MgHFBwL5Y4dndGwyLOVPOydZWwOq6dhmPj6+eZz0MQ05DzkNkbJrGD6XnT57HGDnGnPNqfcZVTCl3XXfx5Kkr9IgopTQuKbgvqb+8vPyn/+R/3m5vv/dTP/X28zfhXrJvBlPmsZkgEIXJ8oqZOXJwCr3kUqYY5fm/BCijXYH3CqO/fECq67qKVSnFwwc4EBFJMTdePhwO6LAGaFVVwZtxQgRdGtKGUCGTY68ilmUY+sxVTKnknENVrTYbzzf/zsufSim5qab7jzNUzNh1A8TC1JQqiGkqAtAT4L7oF19dff72y9vbbckKIYjpen0RY7TFHsdVpjGgQ4J1iHVd+9cvDUPOGWlUCpiUlEVVcRJPNk0TY5wdLKXIzO9d5gxVVXU4HDabzbOnL6qqqpp6tVojYhF5/frznLPTLfyreLZemYJ/OkQUI8/+fqUUleIDIaJ1Xbff788uzuuLCwCr67rrul/+q3/9d3/3t3/3X//eL/zCD6+urlZtLcUAJATebrdAcloOjvj/M6mhlLJetxywquJf/+t/I0T8zd/6P9599TmzVRykmCyuVuR7Ht3ySDyyjzazyKFt2/Pzzfn55vz83I1zQUqRYFpinBg0HJgCYjRFM+RVW9eRIxEBD5Tz4Gfk8rs0rVAfl6JPBy+OGTBjIi4cDvuqDiFGgBGtRYLT7eSElworKSii4pgMZwBTKg8uvEZAAU9NAcy/OaeezI/6Mz9a/f8CV/SPxQ6digvgkX8zOVqDuDgMgPw6CCFg4M/fvkUDGhN3CEZ7TCAiphhjrKoKANEIaRxf50ITkE8hTbd5Ht09p1g5MPMv8iS3AwBSFTXwSE/Py50tZ2aB8dHHcbT2XZ6Hy77iqOIHJEE3+QRzIffSeZXZuwsvEKMH0iTODyHkId2vzu2BsfapywAHflQhcuT47c+2bnhJ+ZnQ/mO+EjyUFN03Yx/tWz7evv0tpfSjH/0opXR3d+f4GIrOfMUZSZ7R9lnYNvmqlf1+P3PtnFrjnJ9hGLxCuxZoviyXkrxRA6YyDMM8kMx/68QVv9iWP+WHyD1/+v70kbmZnjVIc+d9Ok29zzLUz8Gjg/7RI3g5Cz0czB4Yb576ST74xyexe4/OKvfz5GMz5KPGlfCYsecHiCWIOKN8S8+SU4Pj0cSVaNlGTP+9Z7x4LwsPMwOP4hOOYhWWL/P05S+tax7+4/A+xSNOWOgpC/TUIPs0G/B0KF3ObEdGbbOuYzkB+nU0o8czv9Ef2j3rLs7Onj55umoaM+m6LvWDqq7X7DHZri8JIRh4LN59bjszW6ywZFBWxek9DzHUuIJXr169efvaLwEO4cmTZxjubm7u/EoRkaHklJKI+Tg3je6GgIRsiqYoUrwPRoNV097hrRv0Rw5iioAhsI+RRJR7HWLu+/7qVlQygj4933BVqxoQUmTm4JiDGuZSlKioFbVU7o3OKRgi96m/ut5+/uWX1zd3fREgJOIAMRWZkdI5qLeUwmEs56vVylX1ImKKbkWjCiIKWURzXddF1VFxP7X2+62IVDF4SMThcCC0zWbz9u3bFy9eNM3Kcbyu68ygbpqbq+tm1bq22alNwzD0+y9LKV99+fnNV1/9zPe+u1633a4GNc+tnpycQMAQgA1Ux/w9JEAytZKTDH2eDQwM7/csgXyuNl2s25y/2rat54+XlNDAD07DcQdnIt52EQGBAhAiEKB/rxRQzaqmHZsYRDBUUDACJmcTIRNz5ImVu+v2AABMzKR52B/64eadiJxtVqI1M1el6lNBHHoik3Jr3Wev3/zks7c3d1ujUNc1ccVVJKKi4P4T86KQa+i67urq6mJzVlVBteSc+743E0I/TExEcrmPZHB/ZjdMH4nfk8V0ztmmjUBKyTg8efJkvV576LyCHQ6Hpmm+/Opqv98yx6quqyrEWHnRySWrmFcx5uh7AQ8ZM4Sc4XA4lFJCGE0mP//88+9+8t13796tVi0zfvrp937rt/7lJ6+evXz+pB+G4dA3zSpnCSHke2/3BxvDmWO2PD3MbLNZ1XUdIn3nk0//0i/95dvb69+4uSr5UNSGnEopQ86oJUsqkmaO7tLreEkA8f9WVXW23qzX69Vq5Z7AxAjCmEUFzEbKHIUYOBJVYGSGmbCUPOS+76s+H0Z11miUIvPycRyyUE1HbiQcawSO9WwhxrqOTVOvVqFdhaqGEEfipQMsYxNu4EkMxMSEiEwobs0CAEQAHnNi4tmAAmYwWk/PHvqlCExmxX6pwWhcWZbcRX+802bgm8yB9oB9+TWKvg+MeUfCimNJ+dGfz4l6dvzjqgoBb2+vp6QD97xxOBNNEUeju6km+mqJwvyc2fjU42C2ajt6VNcqN82qrmsErutaiiqYo7VTQ0hO0D0c0vxVn6XjMxPyKKr+5M2/L8SErDiej+Md8rRbcbANR+hiHvmCC0AWNhChbZ30rqr+ZhyNlzZRkAHArU1Pt9hz3sPyM73bDjPKNz5fYCd/PegrJpRv2WMQkX4Mafh4+/Y3pxo+f/789vY2pYGZLZc5IWAKRR2TSTylvZTS96nrOi94ItJ13dxMt21bVZVbvMz+B3NQgV9LwzDMAi0RcVHK3NP7MOmmFDHgLMqa3cxmv8R5zJiVfstufmk2eDoJHK1kHs5C9mhIw2lU4IQ2HAcMyMMpdyb4LY+we1wRHs92Pw1yfdR/5egQfNR5cjkbn050j+6oTn8xr7vmF17FOC+x3BOolOLR4bOgbh75Hh3VHn1d73vhH7wfOkL5lrjlaWLSkhZ7KpI8GvBG2clUqJaE26UD0HjnQPMq0W0/Rv1AXflidZ73pnuAOsTLy8uz9XpMdBQ9HA7MXNetX31uhefuZEJjJoqnwcZQI2JWK1jclcbLFjMPps9fvvje9376zdu33e3V/B5VVfC+x+V/XX9wZQLHEGP0UufvkcnokSuaATWXYXO2oi/BdfTEjAYEgJNROxGHKolYktJa2HX7nQxplQAAIABJREFUN58Xlfzs2dOUSyrZs2sZiAwzQM5l3IyI+nsVuCJCyb2I3W53b798d7ftRIGZsy9cGSHLjLtKUWe8aMkVV87gbZpmlO8CG+gEvaIhMHORIoamsl6vhyE5FN91Xds0dV2XknLOANrWzfPnz4c+96kMw9CsWiISsMqNDSPc3FyVUoggpb6OlUqBIv1u9+bNm5cvLpgo5/47L5+lNFRVJTK5T3lOoQeHQRi/UWYicjgcuu1+SAkIPRV6PBJhHG5HFYmKOPoSQ1VVdYhMUUryA5aJDccrLlaxaRo0iRxApa6inzUIamBgMCu2gcIE04IZKRgwsYXdfl9VDQXORfLdflRuczj03Xa364fO7ZGqKtRV5ZLIPiceGJCTKJiJyBe7/Pnbd++u7w5ZqzpwbChWIuaIJ9K8pzdE67r91dVXOQ+IGzcRHfrOTDxCVqSIwD3+CbZqVu7AIZJdojYMAzPnlIZhdKnF6ZptmubFixchhJxGH+n9vtvv9zc3N03TuljRvSvNLA9JRBQMyoPzpxT1NCMx9DDAqqratj4c9jHWd9u7UjUA0B/02dNnP/rhf/CP/tE//rt/529XVVitNu/evXt6+azve0NdHj5HnAhY0Ok94u7qqt9sNutNiwjf/e73fvmv/o2bm6v/5/d/V8T2h35/6GK8LVmHIXf9fl6Yelq6H87L1a0qEFFVNW27donpdBgCLNCJWbZgFmwcuUY51qzcTimJlKoOHsmDeM+ReZAR7ucqjcFjNmMoC7+A83VdVbxaV20bqgpDUCJzptxUC3CmXSBi1ICg5JtfNABF4nmYFDefmTxCbDRfmakuNEUowSwxGbFHe6/c7iEP5S8E3DuFiR6d/WChU3iAcY2nBSCSwhylQCFQ3/es5PwRVWFEUQQLgRtCDaEKoWIOpm577qTUsZ9y7A4fFGuaTGwAQNHYQADI9X4AbiLgNi04ka/v39XFMoJkopnAwuhuOTgdKT6YGe9ZtYxzwOhy02oPav39+4kPeFL00O99nLgMZgMLe2jndrS5AABUtJOlwMwsW/YV8CAMmSePZv5AsBNOUOn8v48j38fbt7r5d/RwODx9+vSzzz4DsBACTsblS5fLeYLyYtA0xdckKaU+pZzzfr8/Atx3u51vU+apzG/O+Zwl1CLi+VR+lKeUvI76iprwQcjBveehPShLS67d0i7laJt4+vKPMMD5Hpbb0CVGdAr9fWBpdwTBne7wTkG5R9mkRzPMh3/wwyPc6ax7+p7AQ/fLR0dNf4t8YTbPRT7A+3g+v3X0EAl8X+zs0uNn5hmejnxHKRRH6/DHc5Dek5h0hDeehrDPrAy3cJzzNuBhbsRy3iMiIwQmDM7Vi+MUSriQj4cHdVrt1cuXdV0HYjAd08A95CMXaB5kOaro1JSMf8IxEFFJGXGcv0ZvFQpVVSHisxcvbrfbu922rml36GOMbdvmMvqtOhrvz28VzphjjPW8IJDR/4ZSygAwDMPl5WUTq0EHKWao7htHk4cdEdVte9gf9l3f1pGQuyFd320N6MlZE1LlRZcRVJWJnFYQCdSwgJIClh4R87C7udttt/shZSAUVQCu65hNUE1tpBYXmzF8Ww79MUbPvF46Ubm+yN84tw5/8uTJYXs3OQSMY9V+v69jvLg4u7y8/PS73/uTP/nTn7z+7N311ZOnz4tpzpk4dF3nEJMWIca6il9++cV2uzXRvu8rgsuz1eFwOL84MzNY1+6i5HQGEVGBYmpmu07I0UiwlJJpRYj7rhuGXMgRBpwIU2beMdCIUTBzw6Ft25n6iAaORyHikEUCIEHFHDnUVZQ0EBr7t9E9ogAACJgQIBu4td3oWaVaRHMpq9UGCNGNXQnNcBjy9c2Vp0cgYowMJmCWs0+2klICo6TIFH3Y+Mnbm6+u7rokBiwYimFEEoVADDitP9Q8Jv769na73W42G2IwkCEdXM/jNo+iMi6VCIkokLsdQ84l53Hk8+9GTkkVEMl56ES0Wq+fvXzpv66qSsFiiMz85s2bul352FM5WiiSczZDIqrCmBq5bNrGqYOjF8Gc8+3tLTJUVTX0w6pq6rruu+7Q5bOzJxeXz37v9//oB//e96Wtz84utvu7xSw3bjnfZ+Yxj3xeVWOMTVtt1uc//dM/+4u/+Jf+5E/+ZN/dARyubu7SUJxlN/S9ihFx4EhEWfPkYuU+SWH+bdM0jnZWVRVC8LC52ftxPn5nj2szVJ3j2se3WVVE88w4m4Qby2oyqt08V3vUxnv6CD4w1YhxzkwREQMUD6ylEM0W9cvI1HNfGAAIEIzUfEZxKp4WNREtUlQVgWh0H0EAQyTCYOggDLhrv29Y/G8nwAo+XC6P3KT/glidy1ni6DkcPYEpuU6BaH4FU/b3nPtK/aGTUpw9iBiZrW3XCGMmMzPHWJkoIPkdIyJMGX0PaZbLaCVGldE0ZVwawEQkcUcZyqmIiMIx10ZVVdQ3m/OwtxyW5l7igWbE7gv0vNkHo6kNFABENVQjO3VeGMUp8yZ3ysIFxz/nhy6l6KR1Wl4OH2BgnU7vy6tbLc1pyeMxouIoyIMQ4JnteTjAwr9gv99/HPk+3r7VbRiGuo6eYucEobquI47WiCmllHhmVM6HSwjB0fmJ9sOHw8G31DPPqm3bGJODBksRVN/3Lu2b/TDdpdkvMJ8GXT4x08zchN33lPd5o4SnSThHKrJ55Duddo6yVh7E4CwGra814DpFpZa40NJT9H0Y49Fcd/RMTkfNmX3+gVPmodnp4/YtjybL+28eHaiOMMPp5LX3SQ5OB92j3L+jSNMPsGWW09pR1sUHaDP3RKmTP4eF+nF5V0cTo3+Cj+KKS3uYo2HyCP2b/9YVXzN+bjbKZZ+eXazX6zpEkWxS0KA7HBBRchmGQ7NqQzX6xQHQA9LRZD9mIEgBkQVkmnE5hJCI+mFYr9eb87Nw9c5ZiG3bllIATRUMIeWcsiCqiISqdhgnhGqa3ouCBSJJUEohAzJr20ZVbKzESICgOkoNnUtpkAR2XQ9NxKbeDyVdXVfxWd0kZEIxIQA1MUVTIlMmMtUyjEdNsZz3OeecSlFToBijIOiIvR/nczqKQ2FS9gZGMisTwQbMpyzHsfzMSSmlIlkKALRtu99vmfFwOJSSQwgvX748O1s3TfP0+bOrm1t4/ZkUw8AppaJSTx/99c3V3d3dMAzDcGCk3W63vb2VXBxg3Gw2oOnQdYvNLpqhp09I0aJSV62Z5Zz6w9D1h5SSAjFRjExCqlpMZzx2+SVnAnerczHkMAyllCpEDOSQV9d18CRM+ZMYkJDZuZ3jZQsIQEZjgA0SukXnpO7ULGpIogBqigWRy1CGYUgpCbKCodlIEB1b9rFVH1IpMmBWAy6l5CxfXt91fTEKSBVgVCXAGKqmqiqksPT7zTlvt7eq5enl09E/vRT/pqeUiMFUPRmDmUNVeVCeewuBWT8MXpKGYTAb51snlzTN6uLiYh7nuI5mdn19fXe3VdUYQlVVTdMAUH84lFF0wL40QbBZhmDmNrCSc2bORJs5n6aqKQ1DYEDEN6/f/vT3f+rQbWPVfvLqp/71v/pXP/zZH9xt900dPR5jjquFIyczkaNdIRGZplg1t7e3APTp+jtqxKH5/vd/7uWrT//tH90dLN1u7/b77cjkVA1EIYS6qmzSuCKiIVQxMkd/93z1U1VVVUVmAjRVW8qzmeNM1BxPPCszdFNKyWWYMniLmXjk3fTMZUyxe1Bijqaa4/WoalFFUSviZ5jBFH9nY4KaIbBnL/ngB0wjeVQFgQgJyMMuwXsGMyNP7QZeFhGPMFjGmi+sNfCIj3lUkj782784Ld8pWQkfJeaAArIZILDHexuASGmapkjuu25m9UsBRGKqQggxVlXVEBFjKFAWZqeTYaoZqC4Cq8zJn5MdOvvjgE3vM4C58YmAok4fB1J4UMEZCWIU00eXsHOW7JGWzyHIMcdPx/2fkSxaDju19T42QZ2LiD5Qck4hsaGUYqZHThD3WVwjcP34+n5ubh+0PTTThWDpfXBMusYRWZGJ6jlnDH4c+T7evtXNFS8O9I2CH+bIwee6EEJVjeXN2Zg+ffn32MXrXnp9UQEAOeeu63xjWtdN3/f7/f7u7s7lE66FmI1b7s81Qvd79IdAxJlBaoQzk2RG21T1KB3l1B//KLXv9ACd0acjodqy71+2lR/E8Y5juJHwaPZ43xhzyiGBx7Ir3kfrf/SnjsL6jnIFPlyo3idef/T7c/RRTh+Nns5X43bgg6/60dH66EeONKXz3+Ysp3Pd+17Ckpl5Kuo7vZMH0upFjsWRkdpyTzlnFS7lNEveKRG0bb3ZbF48e1FzrOvY7/MhpUDUd7tA4BKmNqW6XXttUXRlPLmJHAI718acxBWYLaoZUWEOIVTOLF1t1vtD9/nnn99s77quG5k20/ffaZxEVIp2XbeMFXFR3/w+9H0f2jbnvF6vU+4xo7p8BlnMyBCZzUyK+FQ7pEIwJyXI3W5LRE0qqyaNsS44KzNHRK6olKyqGjCFEDlWQ5+IuKrrYtr1B+IwdmgGjvE5E0FEpiBjm42wj1hS93AsBxEpBe7u7nzEFZEqRmZar9dVVb148aKua5FMRDd3uyyWpDjBUor+5Cc/+eqrrw5998knn1RVtdvdbW/vUkpV5Fcvnu92u9vb2zpyFSilFMM9b8cAGQwJzBPVFPqSppVWIrAqsCEVUVUnwFFQEDZAVBlzpUHHUKlYNY6xuzONfwFMR5uB7X532LSbtkYmASumAMAxaJFR/AIExE4YViAgk2IpF58ezYwpeoaES3z6vu+63vduFAOgIgmAARRHqgHQ1MRMTVIBNSmCXT+klIYMgCFULSBDqChWIVRVVXOoZuTfS8Nut9vtt1UdEYEIu25voszcD52zRn0uRcRYcVUFDiRZ3I1zSQbxprb4qEbYNO1ms2maZnfoVquVqvZpUNUvvvhiv98/f/6CyHMseBiGw+Hgmc62WC54uwYjQCVOs1VVHg6oDcUQQqjr6vXrn/zcz/77u92urtq3b7988uTi7rb75OXLZ88/+e//h//pb/9n/3GRVFfBEzvmjdJy5DuiPIxFmQx9T5FSzoZDZqqePXv1Mz/zgx//+MeifX9IuRyatg6EzFzzqqqCSza8XhcRQFfaj7vIdbvZrM6aqp3l9+PLdMuTBSHNVIEEFFRBxXfB/TAcfP4vpdjkAzRX2zl1jSGCn1qoiAxjbJ65PbPavYGQKRYZSIIqAhCSTbAkaDHHbcDIQ1ZnqMQMTFGNpCiiEqrDWsuRL4SANKa3mRGAjPOI0egzo+h2MxMm+UAI94GJ7sPDnoOa33LMex/uNz+DY8KnwRggbARAikA++0Exs6urq5RSxQGNzEgpAICBIbApqwAZFlXHBt1satka8X3NRQAwb7h0mu8AEBlgRAJTKfcBJFP8jxn6qXX06pj40bd0Zm8tzVcebFeZ3ufLAOBccThK/DoaKWESRY8zJ+CRC90sGj+6Ex0tbcL7+o3TT/OozyEig6Ocd5jnVf/qwsK7AT7at3y8fcsbMwNoznm32+33ewBLKZ21q3nPEeNonZJzruvapzIP2Zy3knHSyrvlmsODwzA4oKeqdV27qdryql52z8jkI6UPhN53OugXA85Wfg9WKXjfu8+FORAfTQ441ZhHITV4Txz86W+PmBUnQ9eD5G5VFWRRcHNjp9t5d3X/uA8O7UekAu+rLh+uQEcmLmY2Vbh7lcJiiMVpV7jYcumyZE0T9aSfvF9ZjUmsD9DIGVadw0+Xo/UpJ/YD4zS8x8V0Xlq/L1D+SPBw+o+PPEhP8c8Pg8an+vWjQxwIDUFMTQELTmI8nBOBRtV4COfrzZPLJwy4Xq+lJGIG1a7vm6ru02AieUie4DwZ3MHRAA9GCgSgFAKXaKRAxByZCjN3/cGxi8vLy6dPnw4lX19fd11HGAydxAUL41wYhmG1Wi2nVjMgQkMggpQSrlYppaaOgZgip5yJWIFEBEgDxqSlbdaHfi9FFE2BFFDUBGC726tYrEJd15GJiKpF7ffxdZyZmVfrs6HPRXPV1ExRwEwhhkpsVL49uCpVRaCq7sFkmYk0E90UkEKoEAUAigoiDoPsdt3z580c0Pz973///Pz8q7dfpJQuLy9LiX2fhmHwc+///eMf77b7y8vLi4uLH/7wh/tu9+bNm3fv3pkURGyq8OLFiy/ffnE4HM7Pz6tAd3d3bdumXHyGFlWZhJE6+Q1EAlQVwipGJko5D0POuYiOdoNETABCZGwiULSoQODoHysSzQrn0b8kFyM0wr7vtzutYlVFJsm5CAIEw8lZnpiCIQmBGRlYNyRVLUXFUIEMDMDI0AxESs6y2+36fpTGSS+qhUAJgQjIdNKIVgiGZoImaoch77uhG3oNG+MIXAExUsWhAmJA9ic/y2ZyGbr9dhiGTbvKOTNz33eBmRi6rnMvU1WlgG3bjmo6EUIztNlVxZeP8zqjlNK27dnZWbteK0BV17mUGKMq3N3dicjZ2ZnTWwBgv9+7DjBGRrRYhTnbhYhC4BgCM5eiUx5piDGGSKolD6UEPV9v0CzEsNlsuq67uro5P19v98MPfvZH/+Sf/NG/++z1sydnd3c3L54/7ft+Sexc+KYGWLhkjdUESs5ZFZnjbts10p6drQnjdz75XtOshiRFZX/okDQTVFW1qc9jqGOozYw5je61YDxFNDGOqKYL+UIIPLPTwc1dg0iZjkSC+9QimFmd9yIImG0JyyikmpM86QONB6DiXMG9hSCCqGSGpuRcaAC6X7weiamUwMiMVUyEEMDIl2CooiomagCmZvzgeHfqpo959+b7s7nlN9mE/sVp+Y6sWf7MA+F0CgIQgFsxAaBwFQ/9/vPPX486haIx1jHUC8kMo5FP0SEwwH2SEN0Dzgz3ikd7oIUBO9X8z8AABl6v12oGQF3XeZbtHDIxpj0sfny5rSuLhOd5HTlHbY3bQ4pHso7lXS3f0kfye2GhuUAioqJySu96n6zG9BH/81Nx0OTPOSdRTeHPwHiinoUpQlIeRlWLyMeR7+Pt295UNcb4W7/1W2ZGhOfn51DE60GMMUZ2BxfnETmVKOc8DNnbVmbWlNbrtY95fiHlnLfbbc7FS+mXX37Z9/1qtaqqyn2350toQrnNEUJvX/za9n/sqpthGPzRYXLL1UnDvWT6eaMwbQfHjAS/cN7Hw5yRw6X27KgML4+2U7jMN12PzgZzN4MLP6hTgd+RN8z8zhyJ2ZaQ1KN16OisnHPS4SSEABaGyEseoy/1HxUKwnti0+d4htM5bf7bU4hy+dtHl3CnuOgcHQ4nRi/TfHoscpg6kgcz86OSwtP58wPD//I9nMuPO8T6atm7qCPQbxa1giiYnZ2vLy8viWi1WjnVypEKyQkAJJcYAyCmlKwIVl6JgyksnW9Hi1pmv2qYoDB7bFEZcl3XDpWProbEALDZbNJQhmEAAh/5ELGoAEEM0YPInVMdYxxSylmqqgqBclYRyWVo1pvNZrPbdegrm4DMSBSQuJoSY4vKUAD67CZMbdsm2XIaUhldnWKMVXAA0JqmMZMspYp127brVZvLYAgUlikdQF7cxccnETAVy6JFpGkiEeZSmrryU0IB3LTNOX6xirPnzf7Q9b3GCKEaP5GmrqGunz17dn19HUI4Pz+/vb19+vTp7e3t4XD49NNP9/u9GvziL/7ikydP3r179+bNm5ubm7dffM7MdRyr8BdffDGkAZlSSjljqKtSCiIVUStT7SZkrgOiW3EyqBpEQ6dFUUFmrDGy6JBFi4rmmRw30QegCrFt2xhDzpKGASZPkRixWbUqnhuGf/rmi7pZceCIWGFoalYxYxBVZ2MqgilmycOQs+nM5sii98azRqPzFkBVN/73yIDI4J0+AFP0ddAhSTA2FDVIKttdN2Rt12cDNABwGJKorDa1AmUpoRRk4hjykEoporkKcbfbNjEQQSlpvx/apjGz/X4/WVBSjHWMMVTROds5ZbhvPcu8i0RE3x42TXO2uVi1G0Lu+54CAsAw5L7v3XusaZq2bRFxGA6lyKxWcEqnm9CGECcEUfPhIKpNs8o5l5K2W23b1syapkkpVVXTD4fb2+3t7e2zpy/qui5FStGqrn7+F/7Df/q//m//xX/+d9brZrvfBeKlWgkmc2OfV0/6V8u5AMau6+pqVbdtznJx8eT585effPKdH//xbd8PzNyngUnrJppiYPYDJ4QqpeTo90h0BK7rerVaNfWKKTreiIYIZDBKfAmDgACQWQEzHQEddPTMa31KqZQsmgFUJDDjVFNKzqJFiMgwMUfCMMn5jBjdr39Zf/00a+vJ7IpiXUfAkoakJiYaYxVjZAr3KUGazRoRBBNRVAFmVAhknHMGoKLmMVHMoZSSNS9OYy9kZKZu4TEVbpyFjvdH/cN8o3nQXVacDxBhPqz4+oZCPjjJDXpExQcAAE2z2t7tYohVVW/v9qvVxlM0ALTP/b/98b81gpRyG1elKCLnUohISkYDDNGL1/QlZMZpMj5JupoCBsynTByz6XUEAEGY0Pk+xKBmqmKAZgURyWm6/lVDJILplw8aMwffjrojJ3J7hRrFDfc2SI4m4iwaIgY19R5sdPwSdRc9fOi8Pcpr4YG+g5k98+SIbj2iHb7UAIb3OCx8rdRzphAvew/nSZ3mXcHHkIaPt29/M7O+71+/fr3dbnPObds44WY+i5nHYLc5BG921/U+UlXd7txnwmUEn4N+8y/qug4hrFarU5mTjs3DyCb1Gc9/kDDMGPcs20BEF/YsW2pH+ZYrk/k2R02cXpOPSnuXnM+lBRN8g6i3D4NUcGLQ8ui/nBEteL/Pyjf/iB99Jqew2GlFgYf+yI+yI45Ot1PXzUftZ44YtvB15jTLtdmjhfbDAr9TteQ3eT+PHLc+bMAzQ3n+PR8tC+6vI1bVOoaSE8X49NnTzWZDjOcXZwgRTRV0OUUvGcszyqcygsJLoouZKVAIoYBpAWaLMY4pscwOlfvuIOf86vmL/WFgGgBIxMNkCdGICZHbqnKjwoTjh8KBHckljpaGoeSmNIbQti2quXuT6JQIDAKoRETm04K6O8KQJbCcn5+VkszjIDxHELBpVj6SKdjScJXHr8QIAM66kVTyDOnPu+EYw5wB5QeIm0757smPKRHxLiINOYsBgbd3asbMbmLx+vXr1Wp1cXGx23bPnj3bbDZ/8Ad/UFX1MKTnz5//8Ec/AoDPPvvs3bt3AHB1deVYx/lm3XXdZrXe7/cpzWQEY5xWLaAhhJIkpSwiQOhzC3Ngno28C7hhaY777mDFGFAJ0Tx7XcwMieu6jjFWsSFAVz37ksvPXs+28rfITPvD8MX1bbtqKYZtn/shB8Y6BhEgAzIRUxHrh+FwOOxT8q5ojrYLIQSuqoqnqB70xYSZpeJWdWCGpKaoiIYIddvsDzlERsJ9N3Bsnpyvhj5TiMy8Pn+CXBUxDI2bgs4CAQNB4f12537lM/Iwh0bGGIlgCksYK5GIqAoYLEGn8XMvBRCbtt1szptVi0zIVLfNMBxUNaXSdZ2ItG27Wq1CYBXpU5riZ6P3miWP4lJn/zKzSClFqqoignkF6cNhjDEPvZZDXbeqRkTdYRdCqCIjrQ/d8Mkn3/2D3//d69vt+aatYiOlqM67Qm9SnfxBADT5jM42lZM8SXF2DlbB9Wrz7Nmzz143RURNJtcHJSLCQMBAENzmZnJHQ8TgX/h61dZ1W9eTc6EfeThzAqejkmZEy3mPi9JaFpb02bN5ppEse46LkZgRkM+MIwcEyVCRiFCX8wPOYCoADUM2yKqFGdmDJjHcTxqIZGHCn9z/kMHIFIzQDGW0EBuHNP1zVc8PAGunAOA3LCj/v6j+PnAn+11X160U3G27PuV/+Tu//nM/9zOxopvbL//Fb/xzDrhuNsMwqCBhlfudqnoQnxmUIsWJ9c6dJhYi4vuHcxaVmc3V3vkFAMBTdvxUZDlrNjBQARhTm3DkLtzrBaZOkON0z7Nfy5Hj99HO3WVEnkbjeesiOgXaTe8S2ezAiYBogDbuqXCKglgyyPwlua30vdDu5D0/Fq2oPYrNfi1WPAPXRxO+w+ZjG3DkEDE3sh9vH29/7rNjtVr9+q//etd1c6vqq80xHTiOAMKsi5u0fDCnL+gCrhnXxKOJCy2zVubo56UIatzYmXpZbZqmaRr/kb7v67quYuNAwbwLHKs74XKQGyUBSO/zxvzAOHG0KnuAsD82ib1PkPaBH3n06F+OSaeDEywkZ6cEg9Mx8gPP589daU61dh+IiF34ndDRvPe+Ye99czi8R5X3AS3iadb8B17RKeb5KOn0COU7uoejlzAvMiIHRgKPoZsA58gjoyPGuFqtzjdnbdtWsapjZRBMiifa+j0Uyfc92AgOoSFlUZyWKZ4MBuhxVOisSAVx/V4eoJSSUvGuyBlrvsFtxEA158mmY1TDEzOqFz9ENFpSXsWgCgFp6Pt+VTellHa9IgNmvjMpfYrMhuCzHyMhBwhSNHvznVIhyqLoeIik7AOe9/EA6vjhGAdFEHOsW/LsQQBCYDCdaailFI9fEzFVEMMQeHyfQJFHLzp/33LOzIGYc58AhCn2afAW1pAn02Cbll+HEEJb1T6K3N3upNhqtTKzV69eMfNut3v79ksi2m5v3aD44vK86/qmaW5vtykNfRJEZDREzCBo4J70u23ndvAO7vV9ymKq2lTh7OxsvV73fb/r+pzzkLKUgogcgK0SGE01VDVWTYyRYgCAkotfa87FmNIvx92wn5Cxaf/d67ddP3znxYsn52cWgxqkQXJ/KKWYufWlOmgjCw8VAAhcEYLRiHgQEU7miiGEXMDMFElNy4iqEYB1d4eqbvtiuQwKzBiHVJCDAVV1y7FWNefpNauVByF0XTf0XUpJVa6vvsplWLfRKwjhKPAmoorJg6R95ENAHZ3n1mKIAAAgAElEQVQ5i7mxnsI9B8rQS8Z6fbZer5nZKalArCWrgscLxRj9zXcrvKEfkLlpmhhd7FDEoJRxEelvMhEhjnZigDzvB6uquSc1lOJs2JubzsyePHmy33ebdcMxvnz16e/9mz/8a7/8S/ejyAQZwSJ74GjfBAtHrfGnxFeceH5+/p1PPv39P/jXkIciefbkDzhFmeO4BKHC8/KoqqpVu1k1TV21VWzu5z2YsYRZDOZGKTBGe5jPe1Km9L/pIIVlpz6S0LQAKkPtKYk40in5yAx8Orp5TB+FCBByLikPIilEYq4CV0xTrDwqGjvhFkd1HzIEIEZgQFRVUShFx683YDGlqTFAtBnTO5J4TAoGO7Vv+UBB/7PW1vfXpq+5n284fzJHBCbCGOn3//CPfvu3f/N3/u/fRMoXT9vd/vr73/u023d1Wx26tNveNVXzwDlTxZ3zVJUBfd5bmgIAP8J1HDe24KeouoLORXTT3GXuzaQKMpJp1bXKDiowM4U4RyvDJECd1jr31N9liff/DyEg8Hwp3XOAbf7fmNIxxjmooaKYFVTfkamAf52coSnFkBYg2zfY8j8aqvGoZbotBD3LX5x0MtN22+2Splv1ceT7ePv2KJ+Z/tqv/ZoXtpTS0iLlyOJ8ij8SAFCF2eKWpu/hMinBhUCjZCVGZ4v5knjaC0pKqe/7lFKW4rENIQRvYvynhmGIYXARoPNS/NFTShR4CaF4p6tTiPy9GJeI+WvCbT5AmTjyQfnm896jPMD3DTlfSwM4fRpfu/Y79fn8wMPN/10OmcuKeKRdfh/iN6Gj9Oic9j6r0kdT+B4N5YP3R6Uv9tAAH8xg/HDYxqOj3dGIuJQxLD/luXaOfEsPYfdsVW+pi1xcXDifk5nX67WIVHVbQEXIwGboG6e4xmnbx0hopfgm3AvzPaANU7NlBSZ5m4ed+IVzc3UNam3d3NzcjVFaKaeUckoj7VYNGE3c+z5wpKpqDEEOI9iyauoYOWc5pKHp+9VqxQFrjFUfBsxEBIyW1aaLLnIwVpOiOiqBDwdZr1aIhmpIUNf1et2aeNsnItmKgRoB4momEbFX66CQJ6txVdExKnDGRU1UTTQgH1l7L1cAqloklVKQCURFRBhDiM4dWK3atm13t3dNrF6+fElE726u1+dniHR2dmZmOaWf/OT1er0ehmG364Yhr9dtGnJgvrm5U9Vut6VQzTGbBjIbwblNIoB4v25mrmbp+/7du3ehql68eHF+fn53dzekXFVVFpvgTRAw1UpViaOnC3rAAyLWVe0UR+dkAjg+BAqWpQxDIY5fXt2+u7qrAkdGBHt2cS45EcOqrusqVFUVqrgKIbl9TlawsjRYdg6Va3hUVb3HZjZVKSbTS0QkoECBD4K73V4NL58+IY7bbl+yYrNmjmfNqmnbPhc1cmagM8FCCIiQ85BSqqrgo5yq4iTjqdiJlpUnoJiBj89u4+OTn+NRU8VCRwtDCB6XAgZSCoikIft75XwTp5z4kzGz4F3hONaUooBMIZLPmQtwnUSEwwi4lVJiFBGFAqGKJaeqaUMExBgCm9mu2683Td/3r169+p3/6zd++a/95ZwLISw57fMbfmRuMW58eIqidSs/K6rRjKqqevb8SQghZSBEtfsgMgYmIg+iXDB0wPeqbdvWVTsl8bme22EW9dkekBEZzQzKwyeDy7iaB5J4UIPZPN9OrAgfGl+fsOh9yCxFDp0aDIDiINN9aDUiks3ZbIhmChyQ3BhE2RQNyR9w9P71WAkpiMHAFb78deXbTkMaPlDlT2vropTAn2nR+rUT3SNl8aTMMXPJpRQ7P7sUye2qKnYglt3++vyi3e6vY2ivr24Dt+eXZ6lLRGTmykbzvYmqkoGhqOmEz41zXc6eJH4vTUcchzQDHT9i91NFGJ24VAANEZBGY0wkmMLS/UhnU5tzI48M805M+x4n9TifczG5j6aXzuN0aQd7BAMeNyTIRJP6xsyA0FnHH7CCm2R4j+ydv/GnPDdXj/QVZgoAR5oXf4CPI9/H27e6qSqA/cqv/Mp//d/8Vyml1WqVc66I5+5/+b13edLE3lzYy+KDnaXXZ+cCwSRgm9W3ruWboT93eUkl393d7Xa7w+HgOOGsZScMZ2dnh8Ph9vbWKVhLaujyjPCkrDk8cLk6PTojHp1elsOV3avVH3g5Pmr4ezLiPYwxWJyYp0jjUh4Aj0vUjp/JEfr3nmLz+IF1GhexZGNOfP1HZqrlKAIf5Kyf7OHwNO/uFM98FDrTe0voYxboKZ1mNpI9yo4nIngs0/bRA3rZgT06/h3t4GeGoS3MlP3XgTgwk0EpBQUsGAI8efLk6ZMnbd1woDoEVIkxKiJwpKCGIGaG93hFXYeqqvzVEUYYmU+h7/uq9rS30fPAVJkZiVSyA/UiJTDv9/tAfHZ28dlnbw77npFur29SSilL7pOqRA6GYAYEiGCRY9O2zWpFIWbRXdepgEgpau1qvdtu+364JaIQn7QVVpWI9HlIOaMyApqKmjpFoI4xmYGqiqlYCCHnbCYEsKrbzbpdtas09HVkFe06TCmrJBBqKyZyf3DvCRBMTYqWAiqeceAomQIzRwA5atlgUvHFGEuRIkbEOZd+yIioYsSM08KLiDabzX6/P1utPfPg+vo6NvV6vWEmMqxCHPp+e7fXIu/evTsc+tvbO5eKEVHfHwihlIyIdhgCcQiBx+B3b1ex5ASGiBg5AKOosWoRSZJWZ2cA8NW7a8TrEF29nEmKGBgUIq4oYEAA6EtRlTFDDAgQS8mezz6LjqyoaMku8uSqmFGsAWEwGIog6M2bdxXB04vN+qxtN21TMYJpyZIMUY2KEeWcy2Sn4fSKEEARgMmd8oEZEA0JyAAJiJEjMpeiXd/Hs8vVapNL3u4PRURUWiKRcnt7S2FfNeu6WdccShHPkUMEM+m6fc59Va3TcFDVkrN3gW3brpvW7VhtQccCjzoUlVL8glcdhXzMfHZ2ttmcA5OIMAVmHtIwDKmkQU1jXa3X61XTmtl2u3XLsdVq7ZqCERIEUMN12zZ1EwKPuReAMVZ+rocQAMzVd34lVtRUVX23vWslb7fabs7SXa7qqm3a25vt2aapm1Xbrrfbrm2rOhwTTObCsTzi7s8cRKIxj0RKUS1qpCbnZ2ebVbvfvXNFPDEx0NQBEyMwh9moM4Swajfr9Xq9WjVNU8WKkAEJYA6yITN2mi5R8U5enW5qXk/Fx+FxpUIGZgDq3FHfAgMoCQIzEZnqhPzMr/feMOyItVEK7XdJNSGX1Sqs1nWMkSmqAqLb3MJsoYWEYERo7L08kwCBUU4FSdVyUQH0pF81KBW2S/Ot9xWdh+341+A5j26NF2EJcOQr/uemYn2YZfPgD0Wauu4hd/3uBz/30//LP/vHxVJ7Jp/+1BOk3K4aRvrxn14THK6vOkquo7ORaa9ABGDABI8vdlWWhZiDz34A7vAzfm1Ge5fLJ88MIOUDgnIMMXIIqIopZ6Wl7armZIL2wNxh6nC8aZxNZeeCK36e+rebPAOXEdzIepb2iAiJFMe+0YAADYE8gXTagxwv8XGO8TAR0Wm/dsr8svev74+A+gXZ9L2sogcb5Mk7x9Hp6SE+avk+3r71jZm77vBLv/RLv/qrv/oP/sE/+L3f+zer1cq7mTm/YSaciEhVVev12t0C7nv6hyopv0Sbpqmq+iigbJ4rjrR8huCxfvv9frfbffHFF69fv76+vhaR9eqs73ufIZ0Ul1I6OzurAt9bveXsrUDk4Jy3mZh6NBgsZ6o5V2050kwHKMypeqeD2TdZ6syGwqd5bu+zkIHHvKG+thh8gAP5qLbtFKE6irKYeT7L0vJoDun7YMmjZ7VMKYDHVH9Her/5Nvu+fK2d6ZHp6KMGMKej76mN5/s+36WVwhFIOA+W90Ijg4AUQ2AaqV8xcBXj8+fPLzZnIYQQ6Wy9GY2hERMoMwEEIDSQecMHYDHynLUd2e9cY4z7/R4mVFMkq6KBcqyQRqWNTyAlFzBo2/b169c3767Wq9WbN2/KkHDMEEFG4hhVwRPqqkBPnlw+ffrUkK63u+12m1IywlLgcDg8f/60iJQ0FJXtdrcO6/Vq8+TJhap+dXUjakykORsFIowcCqLJhLaZueVvQAC0pm6aulk1VRWIxj2xMEPfi0gqZWia1vEcNy8Dr986EhEndvfIIlDNvp0dDysVQvRwtlKKGoyjApiTCQ2s4gBoBFhEAODi4gLxoq3q29vbrutevXp1+expzkVEhu7Q933XdVc3d4jYdd2Qi08FKeWu65qm6rquaRrTQmYWI5gZj2Q1iEYYqqYWkZK1yCiEJsQYAkb2WBr/LuXuICJEjEiqM7yshAEAXJHoWdgiohMjDnkkDxuAH1zOrxBjriJRKKWUnEGIibIWRRsMFdmQEQOhUODoiVlIw3TpHUchM3tuRyll8OC3yMQVxGgYAcmAut0emzCI1CFcXlwe8mevP/tJKfnisrx69SqnbIgv1mci5cnTZ/v93l1b3Mj05vYawErJbmXpFWe9XrfVuCJ0xM9Eik5cLzMp2aQgEoyrParrul1t/EospipmwcQ0lwIIyFRxbNu2aZqi2u+7vu+92MUYYLIQY+YQ4np95lef37M3kSHEUgqN+VqpqVepZGfHAFHOhQOJZkQMAQFgf9hXsaII17c33/nk+dNnL6+vburvvJyJAEv44n1n6fiZzhnopYgUVgqEbdO8ePHi6upzS4RAgYiRIkfmGIkxYAV11hKGgEir1epsc3F+dnk/8hHp2IfOeA6DGhCEEFVRhNzEeer2cW6COZAKexkhxjlcHhGFBUbfZljQ/CauHxHCiNbOE4QBlAyICogxxBCqGCtm9nfev+zMxExIgkiIZmoAapCcMs8IYCAR2ZAIkIwI1CSVDByUKl/oebGY3KbtYQ//Z/Ph/OaV+uvbhvene5/mzZxKLe5RvsAlJw6YyvD02dnf+bv/6T/95//j6oyev1onPQxDd7vdQtB+333v+59gjznnu7u7mctDRHkoU1FbPlU/iJZz4KhEZY4AiqCIhmRjNgUioSoAkTEjMSGBFgFAIiRi4OmeFTNkmEa++dqfH9UxgCVOUEpBb/+IdLneRXbF68OhzGiiAE1xIOZhDLwA92Q0pQUD4Omx7pNLvs6I5WsXyke79TlVEQGPrOCXrcuxBf3Hke/j7dujfKvVqpTyg5/9wd//+3//7/29//L29rYJ8UjY5gOVT0HOuvQKMWpIFqPRXL14url74Wywu4S/ZnqA5/I1TePsJtfWuwBJirnuwq0L3CgsxgiErhuei6KIlJRdVe8jyjT7wan/76NR4IvR4tikcYYNv5ZhuEQLl/zSZcbAozXj0bzv0zHjUffRb871X370R3Ymc4j86R3O8NdRAsSj2rnTMfsb1sv50F+abr1Py/fogHc0xc2j7Dcc1E8br6/VVyzdWWlRKuY7ZKKqqlar1ctnz/f7PRG19coVNW5+q6oehrfcQMPkGBQ5zH9Oruw+SZJERNESOUwTUfILdn4+f/iHf1jX9V/5K3/lH/7DfxhjLEUJDH2vYaY67nS+8+l3HIvrU059r6qg/rWXIWefarVkr8r7/b6u63V7ttlstvtDzgJIKSUG4AUP2XtJr9x936+berVqzzdn61UbA62a1v4/9t6tx5LsOhNbl73jci6ZWdUXsptsNckekh5h7OGMNQNBgGTowaMRTRu2foH+k/6C3gbwg2FBkAXLoAXaGhgWx6QoUzNDSuatu6u6Kqsy85wTsfdea/lhRcSJc8nsokjNUwW6G11ZJzPPidh7r9t3Aen7XnOJxGQgImRDWoZIZscaqjADnLuXgDgOh0B1QJ3ZqCGeUuIQfeLHYVAAbuuKAUULI7nCTc6ZCDXEd9999/b2FhFvbm7dX7T0abfb5Sx1Xfc5p1TuNnf+w7uuQ8TttvPyMrB3vSdvFC2oBgxqWgQIQ+SaakXHtBcpJelAbB4lr7yH5ZUc+izLi1ivcByVp6o5S0opi5iZ9CIujsEcY8QwnDyAFDjuUgKApl2Vkrq7O0RCwhCqWNUxRsRBJJao9g8ViZX2vKyx3iMGc0BjKeV2cxtiXTVNQEaNgJZN1FQNc9HFYokUfvTTn3z44U+71IvI8+fPX7x48f4XP7h6/PjJkyef+cy719fX7tzjv8RAJmeF4XgH8PZiQPKq7EhCSVWLiBYhBFWZmnTuMB5jrBdtEJGiFDjtdqUU5sisHkd8mrdLPYzOy0cZHtGQEXrjgIhEXUW5+NL2vVbXA7igrmvN2nXdYlW77G2fOqZqs729WK4QzQmoTdO8fHnz9mfeNLJ5M3HefzxFi8lIVFdVtTK43imGGGKMy+UyhCDCNgQX2hMBaH8uhRDbtnWDXO9FTgT4/ZkJDOBqFkgYDA1RR8rcOKybwUdplPW/T6vsXFGkXvWZ24PsJWpAVUNgDhwjhFAhsumeATVZayKRy38aKhioAqEaigE7rJ14oJARoxZQK6rk9N7ZEkJ4NZnN0wAxMRjhP61qy6tcfd+HEAwwhJBS//77733ta//Ff/y771KFC6533Y2jQas2rC5XF49X2+22SEopiYiaBQIhIAKi/Rm+T9imoSXOcUY2jqAmBC86CN/m7W9AHXyhDACIkVwbXJ1Ql6d4PY/afjB6j88zk+HwL+YwbxER3gdEtfPgz9FZflDD9OzCh9IDWMxmXrsqUyo7Nfrn6nHzIlxN75umnFkGs1n3WMWdk+6bltahP6SqvS75Xl+veJ33x3E5MgBSpeXi8r/5+n//h3/4hwKKIDkVESEKIVS+K/p+xxx3feaATdNMip1Vs3TzPf+j743NZpOkRMKmisvVyvvrrvI1dYuH0xOojnUMllIilLZZLtpVUy/aZlnFZtFWjp7Kabder+9KT2ifPP14uVyWvvMAJqVYKYxYIIhgKTkEY65FBoQ6jXpQjiMiIgAkCgDgQClvaI1crAPzhnmbB+7Vq+SpTeitLzQbFKLUODjmzea2oXMw6NGU70gs9DR2jpj7QchxTBRkbkB/BA06QsNPFen0W+Z+NUcl8fwmHBVdp4M4z81mmRPNRmFmh8rI0+F46odxtu09fpEPvz45o8Lp/HA/6Z3f3lkknisJza3S5zdhUn4fSxFGLIQYmAFAVJHBIodFYxVBiAUtIAQC0MJIpPS5z7y52960TV3XtRoWIIKQCxlUFVWoYjlhzqQKJmYmiLFulZuEtKgaMbRSlstl6TellKqJA9nPoKla0QxFpEtuSWWmAnmXNqoaIz9//knO/Ve+8hVuqtDW/e1LQDIACrRsFi5nv1y3q+WyiFV1lUrpcymquU8ARGYVMzHsNncX6/V16kHBTHbb3LV9DNXFxUXqy4cffqygkUN2rq8vqSoaWgegoBkaUTKzCnTJ2lJhgEgGyFgxLRe73U6kGIhoIn68F4QAQjYAkoJ9V/oEoqQKITAw9ikxgBpYAQ5UhcoEk4gppt6QYs6mmokIQaWkGCiXAoCRAdFS6qsq9ildXV0J4t1uV7VtFgApprjddLebrS+J3c1NLn0pJbB6JdA2QVVzLlJAVFNK1eW6ACBQGyti0JIZkQJGZgM1K6qCiAGBK5OA0BERWaxVNUkZla9MzHNXJPWDq5giViilCAoRVRVV1cI1V7tdCkZAA3JeVVGJAZiMxJZMJfW536lqTWCmTKyqKfWlZiZlk4opEeXcCwiAMOZQoyr2XXYqtkK4K7DJlnJ4/mKbJRH1SzHa5cC9z8REJDADlrvrJx/d3W62t32/A7PAxiSI+tOf/KDf3X7m3c+l7q5lauvlXUoBKKmWJNrnpmmun123gSNyvVjEukK1BAUYsuSxAnXpEjFRMgNTxwwXNRBZLpYX68eEzFylXV+3S7DS9X0pqgpEtlpUzEQoKaXUbUvqEREpVFUDJrkvfd8jUuTYVE0IVSnisqiOiqxi4wJFMVTu4pX7VFdVILQizaIpJfk0W5IW0HYdI9el71BjU5FJamru+o1r50yd0GmmemRovj+INFopBYxJ1RAIs4EVqQNzqK8evbVaX+ayVbIQLcTc6W2FDFwzxxpZMmSWELiluqHQxqqODQ9E2eB6hqOwhAAhQDDzkQ0hVjzAfAys5NRly9l6xSSWVBOSxRAIGSEwVWZmWghJqaRc2DIiJulCgEAGEBAiE2tRgMBu7j58SIO2MhMxU6sAWwMqWqAYB0VUJkNkoEAUzEyKRWgBAI0AGJQJDUEJkJBX9ZIx9H2PYkFr2dlmkRtDHcoZRFf29JpTEY0A1BAEraChEBgNQiSH+JFZ9Nep+eaGh/fxzx+eCA2vNDr5yj7MHuUGZyeB/t/YBhGBopJzXddq+i+/9i+fP/tptJj6TEaa+goArcTSlbDTsInLm0JQds5iDEQtagRzS8MeoQAqAhMRKAEomrqmloCaGTEBoQIxIhETKoIygikSYkByKm0AIaZS1CwTB5FCzAhcpABAxGhm6hwcAARUVbGC6GKwwsyKLhaoGCAAm5m/IdACKEhq2hOogAEAUwQLKgRWid0SEZAZm6kWy4REdQsMTP6r1ER8+lcRKpD3TAGAkWbaP4eNjGEycM8TV5cXgvmjnLwonDqLQPOWxz49mR7rUd6O9Lrke339QldVVS7n4MJ0X/7ylzebTX2xzDm7hudquXaVoJzz1ePHm90OAK6ursCoSF6tVovFArlyHW3vznoYa5rm+fPn2+0WRsHPYeYWaT4PmSTmpnyFmReLxVtvveXjxHZRbbfbH/7whzc3N7u+J6I+5xc3L921z9uWVVXVVdu2bQjNdCJPcKkRmQNHnnKv0od7WI3zyMXhgLZuOrfThRFKciQUdnZCdcoQOJEXwyNvgGOcOMApAuS07/WKsEa4RwX0Fdui02CT6KF545zQeDawnZIwHwh+p/TLVydLnP7VfcPYgz8ObTkUzcEq/+B1DETwla98xcFjc9NIXw+HzbwDh/GZ+D5L0SOHw6NPOsxAQEajZHVdirfeeut73/ve3d3dr//6r3/3e389PnpommZS/wohNHUdY2zqJmvZbrfbri+jGSwxh0gmWkqpQowx9n23ahclbzebTQiBY+UmB7vUM4Ys6Wi9eTNC9qTHgdkbGEe3rv2Y1FPPuQ/1rJUw2jOITgM/dxMdt9eMYynAMeDocTR9OyKuL66cLMHMTVNFDma22+1CCODgSenmaoqOAoLAtdY2ODXb3d2dD/pcmrgicq/wqqrIrJRSU1itVlUIqmXe+JicrA2kbmoXIB0mVHUFGc2yD5TMjGDkJINKGfrsg431eNOWy2UpxQwnEu4gcEGECK6VP4HMTQYEV84l5xwjomlBE8nDhw0IqGDEBFJzyiKQC+i2l6fXt7d328V6BQA3Nze7Xa8Ki8UCgVXNTSB9lptSr1YQzZd61+0IQ0X05MmT5y9vPvhHX01FqqoCHGZWFYdSyt3dHRE1TTVFBxFR3J8Pg3f2iTdmKhmMFotFqKsRGYtN08SqSilJLj6FY+YY0cv1rusGyZYQYoyiUlScw1hVsa5r1ypLKU2tyZQSYajrempfTkHNzETSbkdmEkLYbrchhMUiNE3TdWmz2azXaxETkbqub26vfXL7QIPvvrP0MKYM3AQ30a3ruogg6ry9i4jMsaq0aZoQuK6ryTL0PhDpAyfhmIbOdFlAEe5F0SPa5OHu+pwISEh7wvzgzeCDI9NDg6JSgMHIjc+ATHFopeqYbO9/OB3NUhAxIGUiHA+Tvu9RDQACBfAdfaLDfFhofTow5NXHd+fLvF8QC3p2uEQNgvY5X16uNt0GOYim997/4Pv/4TvG8uJFn7dQsjvqhbrlpqkvL9eqenfb3b5I/S7cviyoQoRIGVBGbw5QMEAYIBgIQMiACsYxuMYzAxIrARMaojkzyCHWQwMLyZXebc8rkZyzKIjlebt2lOihqqln9pgBaVC17rfJGyWqpZTBzcVPA2/Zz9UH8eSyk+bvfdttH5XvxV3/HGjPo5Xz90irXpd8r69fePxH5NhON64lopvNXdu2FVOX0/XNSyO8uLhYXbTumjB5soewDFx1u/T4zQsA8NzUR3/OjS05v1Ttu+7m5UtTXa1WHIK3i/b676MT1ATyrOv68vLynXfeefz4cQihbsKLFy9//OOfbLe7nAsA7HY714ABgBjq5XK5Wq3W6/XFxUXbrh3VE0Lw/PgUL3e60+6rDY7M3I6AnWfl+/fxWGWCRe0btyeI7dNj7tX2/34uN/uA94LIj4aE/i1HAzo4J1Jy1tz8Vc6ms1LjzOEsBHQ6oOf13pH3KxyS5k9Zi6fP5bQt+immqOdgSOPPOQ/p3Jd8MEAzaXwiIqWOjYj846/+Z2415ugqoL3KC01S04f53ITJDHU1UWp9s/A5p/gByAfgqMdSSinZS76Li4vvfe97v/VbvzV5wccYB6/2Mri6uSQSIhbT7XZ7e3tX1AzRRRGdFCtqDr1rmqbbbJhZMjjJtm4XTdMsl8tNt+MQvPk9A2LR2NaxLKLqIjRDyTc6vCAxcMAQSdUhNGKmMyk5zSIikoeKT82sGIBOjxtU98Nhhz5mce7fMVfq44+f1g07sHCzuV00tftoOxcTEV0Ef5DhCdWBLbZ7grm1fYyr1co/o6R8e3t7fX2tOfegXnKYLEpVmQkzt21b17WA5V3qs6gqMhMMEq/ZoURgCAQu0TFMOPd6Hn5OAk7yVMPai2HwJZc97MqhVOTTMBjNP4ioIAJoEetS6VNhCrVTqW04LQ3NlJFcH4PAMoemT/nm9q7v+/V6/cn182ZRO3xexLquk2Jt23788ccOVM4lAQAzxli5DPpisRARAihW7m5fXj9//vbb7zx/+mR1eWEmmpPjfg3k0aNHbWAY/eFUVUDmJZ97apmBgR+n6J89cLVYLEJdTx5s3jH0RR7rqq5rACVCr/d2u51DxfxS1dTnnCUQu7i08zYnnZKJJqtwPaEAACAASURBVDD5PYqoxzvvLaoqFTCTpmmmn3B3d1dVzeCGEkLOuWka11adJArhRPj3gTRx6nqgGgCbQQhV27bL5Xq3XaReVPP8VBzOnKGzQ3VdN81iJD64AeBxXDsbJY90VkbFznJymOsEmBzzapxrjxESjhJrzmPal3zgdtgjG1AspRQUmBkh+OQGjE3JCPzs9B4hGSIQAIIRDOr2+5ZZKQXMpJQkxYqoah3rOkaHa8ymqfpzwTvPin6fUNPPMMxPa8UH6sazzdyHGRy7nUnJdV31WcRENberxftf+ODf/+0PgAwglZJNBCyosPemiZEActmJZg5NXWnJggjE6qcvGCooQmQ0IEI0IhtcWwABBo6k+ZMgYERAm4Olh8PZCzlmNTDHJ5tTtelIGXtKiErKB7AgAyuqaG7FPsrG5kmfGRhNQMEMTGEQDhrLvPGWzlUkzNzgBQCAEAGPEFj75O2kWf/Ag3h4+8A5tc/z7JiTv31d8r2+ftHLkV3OcvFgtmijt70naQEXhQ8huF55SqltW5dUcQcFD4dzMCQzv/HGG3VdP3v27O7uzoExXgrCiQTl1M7316zXa9eLY2YOGEJcr9eThtJ2u81JRiWY7Xa7ffnypSedV4/eWq1Wq9XK60AOwRx3N4WWEcGJiHo4M/nUposK4IRbHw/zSd9yHDu4JxiYKrya7PIDG/5sCTpvRZ41Vb+vkHugt3T2l97nPXq2ODwtZe8bitrMTPzo9aeTz/uGWqd8QriHUXk65Lynk/vwdShHbjp37DlKawKxmTVVXVL+4IMvrteXWvKoOYZgZETucGRmOKOJu46FunkZEZG7TgczBCeFzox95sMB54CBqje/fYYDAE3TfPLJJzHGL37xi6vVxdOnTy8vLz/55BNmdpvaGGPTNG3TuAzvixcvttttEa2qSt2LGQxQAVyLT/q0a6t6E6OzklS1qHVdt1pWTdP4QTGAWqYhAw2wWBFxM8A8ybsbG+ytlvyEOSK7Aky6FZqlTD2UkSFoiGwm04hvnICzoVRVJSKIOjoQmtusXVwuBt5ajIvFmnGQe80pFVfi4WqoVEUUkkwlt+1tIUII/sYYMATgyKtF3cTH2+3WPQDqOvqjCCG8fPnyxYsbjnG9Xl9cPVqs1i9vN7e3t+z1DKGJpTw40Oi8uww2wadlfPJ+95iVKBhhSmnoNMEI6iYAIxj9sAZv7kFUHU2kmKUiXdFYlJgYgSD7aebUOlAEJjUwrl5utjd3u+ubW+SYc//o4rJeNUT0/NmLnFOM9e3uLsbYtk3fJ0SsYuXntpfuqspIFCn1RQHqWH300c/axaKqqja1mksuPREtVy2oLtuWHR8BdjTUEpHBJ2Ja+QAAVlS9bcEcfSdMo9Qsu1ISgCIaM4lAP16uVDEpAaq4cyxVTV23jYLdbTe3d1vm6D2Uuq6Xy2XTNCqD/YkT2CbfMKcRIgaHnzRN42KeFxdXNqxbVtVQxzmSXGdh4lXwCNNBMawBIGauY9M0TV23kjvVYnLQa5vo98xcVY4aiDi4ohsCnx7yDwAUTyaNx+XoSDEQM0F0zoIhweyQBE+shw07RKQJScFE4L5kUpSZR59AAiNTBgqm7KpG6mBIYsSh3gMgR0EzkjFXGoS4dy5xn6yImRG4uijOFVN0pPDfF6BfcdB3Vsbz4fHpK/7GOdJnxr08hrosl+vb25dFRcp2279cXNTF5Pru5fXNLQDkzMyxioJGKaWf/OxZrOjyqq0Dq5Yi2cS6voRASISkgL5AmVwN3U8YBCSlkUzBTO4KGwiYITASAeHA15hVvzMVNJ0E1b0rEcvMqdK7Cb5aJh9mY1XaJ2wcwyGTZc+dm7KM0fgDDWHSwdbDRT7Nq/2d+SunVXDaiDmX85xvrD+cijycib2e8r2+/qGunLMrozjr96OPPvrSl770r//1v3rvvffeffddVf3oww//7u/+7ic/+dH19TUzX19fLxaLq6srP/BFdLvdLXlwyB0dgX2kw14Tug/S3d2dB8jLi0cTsGSe1k+iTIjYtq1/xYnCzo4gDFOHZi77qQq7Xd91abPZ7bqyXC7X67VPCCcnwLOlxdkvPjAoG1NMnLejTj2UHvDim5c9p1PHV5+hDQyDw59wtmk0fWWeW0yiMmcnloifDjY468FwXwCbO8vP5y3TnXTc7yns9ohZN2UwcE4mGx4UdzmuFQ8f1n0o3/2vBjEw1xKAQwcOR5HNOYGSk481PvfuZ99+++2u6xaLhUtvFZXZamQ3kBDJWpIMEvx6VEv6QMB7KKeLZLppIQQTscEzc7g4VgoIxI/eeBOZqhBfXr9wVVsTJbSmbRaLlare3d3d3NxstttSZLFY1It21yXVQczPRGOMWmx3t3n06NF6tdput6t1ozComNRVyxVXVdV3aVCpNTF0EQUX1zNVyLn0HaVU+pJzlvFD2TRFCSF4go5DyxVltOPbu4F5GoKIRupQIys4y98mAVVf564bNT8HSimu2YiIfddVMfgYdloVagXNS2hLqSMKNrBFXVmFEIZcBEwz2lKryHS5bJmX3bIdelXM7k+BQG+//fb19ctn19fPrl+sXtxeXV3VTXv16PEnT5+Me3PIeIqKjcMHooC2z6dtkNK1yZKeWRFRB6NhJAo0l+UwEikieUqmgZiIbXAyxD5LDIyIAdGNkIFIFRQIiAywYOglffTJ81REDdyh4etf/1dXbz2OMX73u3/1v/3ZN+u6ffToUd/3fZdFJXBwCOXAkDEww67fNk1DDLnLEEFFfvKjH7333nu3Ny+KSkmprus3Hj0SEdE8duOPCwxX/58pa4ErBqpq27Zts/BRQlM3frillFIpbtDHxAZQSin91uWdfcv4yeOETDOrqrhYLLz7eXd3pwpmyRsWXsgRUeoTjCThae7nsWa766squMtfzrltB32IKsaUEkDlu3VivJ+e/PeN+44GC4Pci9rYGAqBYwhVCJWUZDYAHffnAxAycSDm6LTzuQDJUSFxNjgeHK2j0qYfe+PX1NP08fwpAIAEDKNFExK54/WsQypuAWc6M7LzA8N7FgZACBGMTME0mLGqc6vQVLICIgYzGniJk4O8OSzQiEMIkViRdqqluLhqqEIIxM7qn6a404d7IKCcCngcJQNnA9N9vPRXGfQdgVAeCHD+V5vN7WJZF9uiyjf/7H+pWigoWcrT5y8MYLVYNnVFuQfR25ef6LIo4G4HwrTdpZyhCVo3oEUB1X17aNBjYTAi8wcJbic05XBMQATMFBiZLTA5sNMb/SEEM4wxIkczdK2sMVEk1/zEUTK0FFP1f9QzRh/Ue3E4GYBJLj7PJwIinorJoipgimhgRmjI80ifx36igompW5gOh8zg1I6vmIPN++9nnX7PPcSR2aduqWhjMnKQ1w11qgvk2BHq+LV8y+vrF7t8Pt73vTfpf+d3fud3f/d3Pen30PLVr371vwJwhsZ3vvOd//XP/vT6+ppj2Ha7qqpWq1WMMdaVs/jmYWnAVABcXFyklJ48eXJ9fZ1SqqvWZTznKezRWeZdyYnctdv2ddW6ZdaUW4dQTUHXI2UIIWfpukS0q+td16W2VUR2dbVhy5khjoZv06TfUSU64ExGfPZsjuTvEw+6pw84sdjc2+6eFzxg+3OqyXlyl2xeyD0QXU4bsRMOcN4Vm7/AARvzavzv5zc6n335d80Zla/S5nwg8t03HX3gbw9+7GHFfobRcfbumZjZhEKZLR4CABdTcRnMlNLbb77xK7/yK+LkLqJ2uei6joF06GnDgCEE0FJyn0pKUrzkm2Y1GEKc5ByHd31kfzwuNmZWM5B9MicisW4AYL1eLxaLrutKKW4n4M2UEYCad7vdjQ+dmJmpWbZ1Xd9tdiJl+kVEwDH2fY9gi8Xi7u4uSwlh4Dv1fY+B27bNOeMYgA8anwAe7LsAKaXUl1QlIvC6a3olM5vtlZAc3+f1ngd+92YYUGH+xhAdMUQEE4sPmRg45+zqhd7V2ivBgrt1JRqU6GWz2cQYw8jLSin5nXQrKiEhIgUCQiAkMEQsUuoqVoEiUxWYECq2Ny7X/PjKIbLert7sus1m0+92y7ap689udv1m23344YdV3fhn9/Gjjo0PSVCKY/PIPaL2QxWaekbD3K8Uddk6pjhJIk8WC0XSgR89+u0KwIBIBaAvxkkQsQYKVhTQTIAYiQVDEdumfP3yrivGoUZNIvKNb3zjC1/4ws+efvTo0aNvfOMbT58+/c7/81dtu8y5+HnibwNc/mYEi4ZIrsOJbZX60rbN9u7mJz/9ka9MVe3TjpmJqYiV8dgfzivRWavIcHZ42tgYaupFVVV9n2EspbyQcwqQV/s+xEhdLyKgxsyM+6Ir5xxCdEzmiNuUEOuUEgC4W4P3Lh0nPAUv/3+/8zHGuq7MzJl1jl7ebrfYNv69qrUvchEJ56zY5/ZfB3XFcCbPHWJdCmLoN0Wu6qot1VZKAm8dDHfMVysSEY/NKVNw7RIwAjwzczh7bO7PT7Spq2JwNOuTYWaGA7oycGAOkZgIcEDjTg9xLkLmJ8AEMaVhuGdohiJem/mEiQ0YAFXAlBCxEJGg0QjvBIXJwIS5CrHEymQov3MqTCnHGMgniGgme7qW69gchu+HcTFnuQ+ztAFenex3NsjO1R1Pe5Gnfdi6oSJb0W2zwve++NYnLz4uJQHKYg0lA0ez0gPmyNhD1/fmsqgYkAnMoO81dRAjEACPHMlxTDdBxgEQQc0ImQBA0QgNGJDAeNiAR6PpIbVQPaLigpkVKUXPF8mIGChiGLJBNNAiRQ2DgQ7GPH4oiuQyIDTRv9mAHOE5VYPDDaSD1obCKLIwbjAfPR8zbg7BRLPk4Uzm8BBSd9x0szLvALo1VX1zWdTXU77X1y/tGoulHGN0BEspMuKA2Ht2IYTlcvmbv/mbv/Ebv/HRRx/98R//8bf+jz9vmua999579OiRT94njaPBUSSEyU7dvdSvr6+fPXtWV62IXFxcTDrRE4tvamFONuuez9Zt89l333l2/bzv+5QKDGrOx3PFqqoCNw6q8XRq8ug737kxeACHfVa78gDqNxOxPDu4P4PYmclR3FeNnEIcT3uHU5V7WFzRfaXLq8BUJoTDZIB+Ckc5xa/fJ4dzlst3lrt4NPmc6sPTWehZyYGj33KqyzyfbcIotXyfFe9ZK3Z3HHZqytHdmJc000+o6khg7733Xu77xWLh4OfAVWAVBjJDYE9H/PUppZJzyUmkTJNMwuCdkRhjzkOpLCKm8nCzwIsBryXWFwsRYYqr1erm5sYn+UPTPYQJyF1K4YBt2wKqGPqURiSbDbTPwAHUqiaWXkUkxlgH7vvsEwM/PdDUi1vikVwKB7I3YioFS9Gcy0gjRMfXzb3sj9bDAOlUKaWkkpMUd2LwxaJirpU7Bf6SlXjg8dd1Pek6mJkMwX1vISOSU9/FGOq6hlEyZ7yh6mAfCoRAMMj7uTP8bEytgqCGQkyrpl3V7Ih3RSil9Ck3AWuGXZ970V2fqkDaVFlKkbK5u63rekAGjkaJzH6QuvGA0eDa5Fnp9FnUVEUVUfwRaBg+Y8QamGbdAcWZYYYBFRVmRmIFSMUYlUgBQw0gJkBsiIaUi95su+vb7bPn16FusloSLSW/9dnPPHv27G/+5m+ePHnya7/2a+6s41QoYm7b1Tx/pSE/0RDCLu+wYIy1BJGSmXF7e9PEoLHK6j4lPDkgzyZ7xZNEAs/djvtlZtbUi8FfK/DUzFIVIiaXvVHzpknuk/PoeISloIHagK70Ok1EdrvOffa8ZeniKP7HcXNNoUp41iYwY8c2+0Zw4Xv3RXR7oZzraaw0ybfMZY2PEO+Hu/vA+GR/l8QQOcZ62bYmK8lZtJcJOz2Of53NQMhgeLbYeKDbdRTdCIAQAyECOxfLzAZRFv8Upg7eJMIqELMfCWQD89bUZjxGBD4MLuNBHdBIBEv2QSUOkxEFJjJDVVBDJkJkA1IbRohoaGCgPujjEKKX8SH1LsaTUkoxMnPtKjIIehApkAxPk4Gzd+xhtOfYJYYHGsQ/V/fzYerESD/pAQoH3G43v/L59//9D//fXroCxhVggNRt+x20wBzio8tlG5kDgJbNbdfvwAoE5osl5yyO3vS6vSg5BldFCAmRgBCAAgIzBmJGCkQhcAxEYSBkygyo6cxMoKHkc0LyJOCnaglk6sLM3ZIDs4fCcQZYfBu64yKOsWAAgBhOwtwAJGDgtiYjrxRGp/XjvjDC3mL6RClgyEXxzEz1SAbi08t7O8ubnVC6RxcfSIK+LvleX7/45bHQG8wemQCAQ3DyqwszjSWTuq705z73ud///d//vd/7vW9961vf/va3wSgQRw4EaKKKoxCZaBWiZ7RViFcXl7vN9uX1i6dPnzrm0+MoHPL6pnpjKkIUrGma9957f7PZvXz58ubmJqU0OQsROmzAiKiqqqpqXCbBr1Nry7kdAtwv03RKbDgtIY4wHkeF0OSkfFTywTnq3dnu0cOR4BzjAo8qlvtCyNw+7rS/ex+r8FVs4s+GxrnV1Tmh0QM401EBdjTcm89+H745Z6emcwVIuyein214jz9T5gpde0c+JyoYkAGBmeQvfenLud+1dU1EbdvGUBdTdNiieNQZOhEkIJJF88Tic7oE0LC2Y4zM2bPPUgqhnQYbJ5XBjB2ESKraLBeuTLjb9peXl67dknOfUlqtViFQKeoDDUTkgABsnnyza9f7h9UQyNvkGIOqkmlVVdvd3WQnnVUgiRddRDSM09UOApy5vZi3FUANUGHeAZmnfUdVn4gU9X+lKImZ55qqimxoRMSOOywqNM52RGyw7sBjHK+fSwAaxu6SJyeDdD4SMA+iG+zVBiqCCQIhmhGBmRJwU4U6UFtRG8IbV+t33rgIIbTNYrFYiOndtutSLgpPP3m27frr27sXuAUVUBBJppBBzR1HTIt4t4WYQylplG8Z5OVO8djTZ8k5k5g/XACKED2D2bcPyGViUM2KGjIas5klLViUBbCAMhYdCDdZcdul69vtJ89eFKCK42azYQ6k+kd/9Ee//du//c4777z33ns55x//+Mf+iOq6rqrGh3tz3SyXzwEGd/IoJTVV3fW5inF9+WjRrgCUDByNebe7M+OAlaqK5HkPcSZkL4fnNVZV5Vsj1o0XVGPvkhGhiFuXF0TLuffn680UP0y0SJbiI74QQtd1d3cbAKjr+vZ249EEce9So6pt20znhiPNBhoCBefE9n3vAiQXFxceUpum2dxeeyXpu0aKnNZ7cMjRPTnWjBjmMwLTIYqFEOqqlabrdhHTHD2+76QQ8XQCzw7be4GI948s/G0HGEeS3riZN9yIABCY92XqoM9yoFw9nsAjsGTOchwGgIKlADnCkBCBwRAYTUGVgFCNSMmlbQF9ynegzs1IgVlDYGYCTLOyQVl/uXZ5ryLg+Uv8jTiZys8uMmrb9Yu761At3vnMl958/P6HH/+IsERKsY43fedW45otLqpOe4YIRoxVHVRMLMciECgSGZgAFlEjA1ND5zcgGRvqUCYxBgdmsAIbkAErISEhAfN0/vhC8ehUSkFin+76XHfPoiREBFbekzgObykjGjAiZukdns2lDGP8aVTs8j9jCqECPKMRHemuPfxoDvJAOAPEPZ1YvgpM6RXNPM5er0u+19cvdE1C7fP/V1NCAoA+9XVVe0DlkRbve/jx48fvff7z3/3OdxZt6/gZ74MO+nUiPjachBkWi8VyuWTmJ0+eDAraMU4daI/u80pv36E0CBTXy9WXvvDFp0+fPqubu7s7j+tV1UygmiGQV00IwSW2B04R4mR0O4eSuqjAmfH9rM86/fD5SG06jE69BOZFi+Naj+oHD/ZHSpI6AyNNbc7JCnleWhwVYJNW+1jJHIgBnNZmUz0w9czgRKly3kg+nVWOGD86dSmYj78mzcm5G6kPK+7Dix55Kszfw5HSTwjBw8YRr3KCFj8Amp0Dg48KzgfaumZDz9j1V0yH/NshXqpqID6wArSmqj/79htXF5dVVamWGCNTzCpN08YIXZ/FsksmTG8mxqijRL5Hr6zSuo1BCL6nqqrq+z4QG7ghu03+1Mzswi42CDlS1w1jCuZweXnV5VRKSbnzOr+uazRbNE1R7bquFMd6DdNdn5A/u36OiDFyShJjvd1ury7X08pJKS2XSy/53IX8ol1uNpuu65qmylIIqhijiPQl+z4CADVf/3XXDwJrIcTBwtEDvbpxQmQUMmfS2dxfoZSCRCUVQFLNAMNQSEUVbL7BXSpmWOemKjqHOHpJoG7FHnmkGNkw+dH91giBvE9cigBAqKuqii7HCqYR9WLZrtpIIutFfblsVlVo23axaGMdicKji1VRy0XeuFzdbPuXN7dPX7z46OOnnzx/UbLu0k6sFemWy6Uhi2RmVgXCgYjoLQAc61Ukns1tMGIQVZ/EmuTOhRynY2TmIDzVtIBcVRUiqwIRMtVKuutLSvlyDXWz6kspRYHjNqUXL28UiDjsuhRiLVIM4PnzF3/yJ3/yq//kV0Xkxz/+icMo6rp2B4JJSWh+ErrP+dTUd2XUuq4IMKeOAnNgtZJHv1aR3RH7el4CHTUEXaGHmY3YRcXqqk4pAeEAAy5FQURy13W+XCc5zXEXi4gsFyvfOP4y/+2uZNu2LSKqlgnuh2Rge7LAdCp2fR8j+0zJP7iXFrnvXMvUOzjL5dJRKketjakft5eUmPH9vG6f7smErAGjOjZD/cnVerF6WZKZlZJmNifiwX2GBJ/6KYJ0lrx9INA1IXH8LQ18CoEBgT7We0QEYESkzpIAJUJmJEIVH6c4/5cG2PY9cBLCYIoUCABK9pVTEMhUlVFIiAJhKEWACTAgsrPCYPLEHd85M8dQIdCiSY66F5HdbmdmaOB+G/tj34ZHKcUeoFqcZu1HDIvxpsFktH0fJvMso+94lET3+gadKc6VSqYK14zc3W2/8iv/7If/8acFi5LuNl0gwIgN1aaQE2AlILjZbJrYlB5Ng1kIVBMiQjHtxCxEYmBBJoyROVQMZGYFCAiUwCJXwZAA2ZCUkBB1MNabi/mFEIrub45vw74fAh+B7Vd1Lk49GBatHmjbCpipUiTv6Xsm6TMAQ3RlNWb2NqivzAPH3Vne5cX/PiFkdmhYRTxpFs4UBOwUnIV4IAJ0gMyCnwPQeypwcEq6eV3yvb7+oS7X1A0cmLnrO0aaIquIPH/+/K+++90//dM//fDDD999991nz569885nPJGaclY4kc0YqQ71x08+efr0qUNfnAo4WTDNRT6mM9RHguv12o+Auq5vbm7u7u6YeaLzTaQ+GqzMJkaJjrJOMLB2Z3tNxxkFTG3JGeUMEV0SmvaaijOi9ligzpE2eLiN55boeELUnWufHEGV5vON08mnPyI4I2GydzU4raZOJS5Py6374tDp188y/uevn8u3zhKa+ex0DmYgGITbps/l/T89+/Z+rs7ZeesLRDh3ox6QbMUZr98/0Kj+BUTUb3d2dblsG5H8uXc/u1g0kzD+ACwxQwpELm89+DogIJEFxs4GsNO0YI4QrapKg370MFsoRfeLRHEPGBtSfzCzqm6327vVav3vvvudD77wxRjjYtHc3dx42ZZS2vW9r/ZRLTOrKhGYaM6ZiUKAOW0JRAAUmBHt6vLxRx89uXx82Tb1ixcv3nzzTWcFAwDxeNtFQRUcXK0AQDrIptm51YX7VvXeekFLGUDjRgiK5mp+w91HXz5T2PaTw9dSKcVw30KaVv4o0eZ9hHFaNGCjDwUzzRjJrIztJ7NSkIFNFm319huPFjXXjI+urhYVX66Wb1wuq6qqqshMyGSOL6ri1eXFruu33aO3b998vF7/9MOPfvLhzz5J3U3aNvVCSy6a6qpVxG3aMYUyGJcN72a8KaB4cMcIUYcMWxHQG20urzruGkOkEAIymaEaApChu2yRAoASougg327ENQDc3HUvb7dmDARmSDEgEaqGUAFA16VvfvN/d6RiybparYiCmTBHl3c+hD07ry/PNZmrqg4xHnWy9pJIdr5rM25VdvPJ4YkEphiAB7tk7072OfmuKaXk3LvNfSnJn+b8ZBv7CBiiGwNuiYhjTCmJ2aJtvHXoLwMA5sjMt7e3VWxoLyTmYkPIDF7jeUk54c28cVjX9VQcEpGpnUVSPAA5OT2u9/dZbY4hdLSqgZycgfQLjp7celTd+EQR0PwRzxpzAKDE/nHOiIS5KsupdvLoVoNHKDgz89pSZJgNMiGwM7LGf4zQ/ADRabPQIcnKGzq+KvxKZZBZegDqf19QOAGGnM3mh4PlbPT8uWaDr34Rcklax+Xd3aZeXL37dmjD4xebj40G3++2pmBsggRkOYkKqImoKSAGwMhUqxZEBmAmDkRIEaEiqlghBBJUI0YCNKw5REA2DkTB6aLsYjqozBOE3g8lQwCwuq5tyOycX6kig1YfIqpYkTJlg6UUgMmPZmzTqFQUvNHvw/kQAgOmIVMaFsDEg72vyjqlafjfTjKhB6Qewod5QK/4HI+0088qed6XhNjrku/19Q8y+uPgmkmBAwBEDgDw53/+zW9961v/9i/+ou/7i4sL19W8vr52B15vW04dSkd6yKgf6OvY5V6qGLvd7sX19dXlZVPXbvICADmlAzznzKXNpxzr9dpPbQfSjNlwmByuETG4JeBYAU5R05GrJ35u5821h2TrBGMzWeuNuqE46lva0evNTATmieZwK+BYl+Vs73A+rzgtz+au5Yc/Sk+rhXnZMA9sI9gJpzs8fe+8tfwwZnKa+p4eZ/MvTrPH03rmuDF2j+X6UYCc5PjP9lmPqJhzKZH9f0d3hJO+LN4H8HAtBDMdVQd0Km7NrKrjsm3M7MsffPFqvS5mZiXWS2Y2QiYmjgAEpMgREYHC3JzATCUX3rsPmRnKIGXHU5Woqh7AYozuVDcuNp0qmXHvIAAsl0tEXK/X3/72v3v3FMREHgAAIABJREFUM59NKS0Wi363c+Bc13U5pVEDYyz5Shp4blpibG3o6APxAJNT1RjZAOtFWy/qly9f1vXbAFpKevz46mc/+2i4hzQjbRqQgestThPs/dOcSY27izKADPtAfV6XcxIFb6Do4OpuYsA4QG5orA9BxIgGB5eicna9aREw8fbQpCI4W7EHsxcg0KHM9lPGKoJYxTevVo8uFk2gJuAbl6tF2zy6WF0sK1eABzDUQsQUMCArSFuFtqmvLlaPL5aPL1erNn7YNt//yROVJEpqaCEyx8CsCowEHNCg6AB/ICIgI0VFmDkDu7ghuCiNqLr9QIx1CIECk9CsskJyTqoRACpaUQygBYHMBCMYRa5M9OXN3e3NRpAC11kKA4LDAhHVRoFWZqaIC4yxTin1fa6qo+TeN7XOAQXM0SddSPu61JXTde+d7B2Wex0LTNH9cjAwcRj3EAMAAk9GryEE5225EKifPxG54mBjwpdzVtW6bmKI2+1ut9u1q6Uf0k498HFrzjmlNP0iJ+j6uN2Bte71d3H5ppnGGEfF6WEQF6oIAP7FCU1zqqg8eHWeYHfhHGVoVEokY7edK6qKJgaKBmoz+V90zVv6BRGJ+8MQAA0IGFAc3nlU8hEamDgomXhotg5LVgdkCowDEnSw3j3vypSQUdWgAAKYCjMYCwCDARKhEQDhIFKqpmig+7bR7I75oBURQTWJIGKMIQRG3gsvOsYJ7/FVO9vuHN+qjH1Mbw1NuEuweYw7bGn9/ZRdHuZ9EFvqCxE1zULU6tD+i6/9i2/+xZ/0ukWAnKBU0ukdQ0VWEBRMCUA1q/sxgBbMRgIoQEKgpQgRIBBaIHJJLQUoLn+HCKBKgGiDhtngiGdGFc0C8RTQxw6q2SxkAwLBaKswqCLjZGDr5GlAGpTPgNyKMwrZ8agckAZinpJ5ZIGRDDxJu5zkDzY1D4HGBGw+GCeiKZqcpEN4X7/m3LM8I5KE5O+cTyTl8DWw8/X1n+ISFXZN+UHTJf3BH/zBD37wAwT44IMP2rZ99uzZsmnffPPN3W5TB2ZAEPWOvqlqKaCqUEDUbaDQjAEXdXO1vnjjjTdcvc1F8+YH6Kl3Nox9PEKrIhMsJBcT7XedN1CJKDAxEyKbq/LCoLzpRr1u10XDuT6ftnt31qaANKl0EuFYVMyOJBzsX490Jo4wn/NKYL75h44R2Fn4+Kk29wO8cDhQNptXKXjEcztKF+Ccjx+c6IKefQ/zceVRRnJW8mTKYD5V6fhsAXwklHUCnT0DhPjUKd8DvdX7KszZz7TBhci86vN6TEspfd+5Dn7O+dHl+vOff9dFAriqeCQzsIsxGhAFonL0BogIREspyPv7L6ZmlqXUs/cjIoAyQlAOsNBHPWnXHw+hevSo/uAffeWP/uf/6fvf/34ppaTUtm3f73ywHUIQMxFxb/Gc+5wzAbRt7V0SIufyhbZtTaWkrqhUNvTLHz169OMff/TJJ5985jNvbbfbuq4Xi6ZL/VB/wl7cwhVKbJRf9IeoXrTBQHwdt7shMg0IMJIyyCd6w1hRAUBBfBo0z6PmxL+BpmUKJ3TciUo0tp+HJTw5hcz9mlRVgcCQCAJzxcSkTRVWTf34YlmBXCzay2Xb1HG9apZtyzw4dorTSkwRiN0R2IQQ67oKvCZQlNRE3AL98G//P1UIsdptbpvFatk0t9sdMyKGEZUqgOPJhYqKY+domKKMNaHNhG1MtWriIoSAoEUSFEIOxDNIs5GBCpiqIWiXY1XFXOBmu9t1WcQgEDP7OoQyyJaoFlEQFT9pmH1m4mYYoWQFnEzbZjB4DnsgBvCQhM0aQD4MFgdQ+wEyCh3gTArd2TrDCYNQMSMO0vz+QH3UOfY+ymS5AQCROUauMHoVl6RMS6WtGzXtugH5XHLxus5nEKNG/PCGR61XCly5Aeykh+RoYSLy1/tUyt9M3/fNup0w/zlnnjlSzq1Kz/o3EKHLCoLRae/S9bRFHMgqM3+z7DdhdnKKGZsJYnDlV7MzeIeHZ4+I7FRkoioEmhdCxEMCYRZ8xxMgIYINheLcsXOvVWgTwd71Qua6nXu5yPG4c+orGho6hW8sIabtjWpuLYmzki+EijkNj7gUIiylHjhmY7Xhv+tsyHpg9nJfTXgKQnnYDeiBCvDVa3LFBCyAFCNL16nZr/7jr3z8/G+V7rgpRTaREFNAC5YhdxsxyznnYndb7TpQiUgRLSBlAAlAuUsBK7KWMGLeILJRMTIMwAZEGjlGCIECMyMTMCmZAsgMrDSeqGYGOWdAUnX8CDlydYJDOyxzYuJEq0ZOL427SQ0hp5JJKBMAVFWTUhIxRnSOgxv8kCdcgIPY16zAs5n6+jRC5OlZjN2dg0n7rOQ7q2twZNVwT8nnC2ymygvi78ZADqu+84/7dcn3+vrlX0xccjaTqqp2u81f//Vfv/Xmm288fjwYY6X8q1/9iqr2fb9ef8Gj3WRKO+kiTjFs6v+1bWtmH4wKZovFoorV9L3TIO7QYxq5ijCy4KwxDjjZ/Xk3d0orvVUyZ6NNv90Hg0cZP8F5x8x5rTJHH7lm/RgVZgZR5y6Aavo5Z3A4h/+9T8bziNl/X0kzx1A9EKvm6cWckncCwjwb5s9LfZ4FvZyFTNxnrQ7nDE8fjounNjhzcfP7Csv7bs6pE+ARWmPQOgcb8xUSEOeLhxDMVHOpAreL+p//869Jydp3QNhQQ4AiQsGYowx9aJk+S1aJY+ozKhWptyKseO8A9gMxHUVHUXPOzRhKfdcAepIDE31F1eq6RqYYq6997Wt/+X//X3/5l3/51puPXbTTn7hrLfZZuq7z4bmWLLmUUtq6rmMl6hYIWrfNcrlMud9ssJSSxcdRTESrVX193a/X27qunz9/vl6vbeNpcVFVlwoUEVUB9OQ+F8W9JS6QwTTfGzssgIg8ac2rDnO24VQZ6ikAUEWhwyC4VzKEe7MoxMFUzfGfOu0FNZ0c35zAqWbkMy4kIgQlhLai9SJetHUV8WrZXqyWbR0XbVNFpjBMriYRQnazKiAqoACE1gR8dLEyfSsG7nlxc/386fMXUvqSTavKQhWIdZQnZGW3ONvTq0Dm8DycYQVxRLH6wWg7rKoQXIcmZwZECoBqdgq3w5tNWlO929w9e/4iZwmhElUECMTTMesbIYTKYRdeVzvXVER8tgB7u7Z93hMdecVsU38hTGw6VDU1naR94EG14T2bcawh/TlOPREf602MYh1AuRYCxRhrrgdjjFyyiocGB6maGVcx54xAi8UixgigpUgp6kM/7/qratM0ABBD7XaOrpCEiE27FCFninomWte1KojIZrNZtjFEdJWdvu+beGwefZpHTpzAaR5+4sEjHog321vTHrTLuVcrZqJWBhlDLUZhCi/TBiECMzIUMDwHM7N7k1cbdi6HiUAxe2OoZlGpABCSDUxSI/MCzUU2bMjgT1Sz5zBRnuY/43IaBjCTz+R4UiAd9fK83tuHVAIABgtI4VDydF/ZIpjOq77zXL77yrazEm6OCDptvMKJhPUrJmafqsgNAAIZAoYK7m6fte1S0XZp91/+s3/6b7/955Y1VBWiWhQrspUuqCooBhNJFoqwU/RCZCAUsN6A+o0YdSyBEAMmQASXEYrsjT2OkQAYiJmQWALYzAALDn0mBosswlLEzIjC4I6Bk0GrH/X7TGwECk1IFlEVh1mWoikVgORNFl8MAMg+FDRANJmtMZo9GndUopGDyrPs6MAV6Rxw6bDtoh7D51ouBnDPU6UJ1zKWebOO5Fj1PbACX5d8r69f/mVaVIvHsxjjdrNZr9dXV1cpJc3JWXkpJQTw6IVu0XMCSpzDVCby98XqEmbyJ057mJDcR0bnztZQVRsAPNjEatUuHl9deCg9OvvKWGQeacBMSidnu5in0615yTdt9YmpAjOt/6mtfqQ5OUu+9T7y9wPe66eKkXai9nkW2HkWmngkfXkEEDpKl4nCOUzj+Td2BOycTzUfQEve54Z3wiG8L7B9ikD2EfT0zDjxHLD29I+zkhLG1EHnvyinFENo2jr18X/47/7bWAVfOwEZEUVzkNoHIEAhZ0EKgz+aDaSzAc3F4KqAA3OPh8U/X+FEhGoQBl2K02UQQiiSfNOZ6Xq9Xi7WHLCu49e//vX/8d/8mydPnlxdXd3d3YAaEQ6I6CClFGJ0YQkRKamvmjbGmLtd4AiITdNUdSw+zNTMCZ2Y5Hnwel1evrxdrcShU271Ofk0TPxe8RA3jl+Gt82Eqo6Y9YhMQACKyCAmZVAhQWQAsYnJhnDftHY4WMYE7nzU3XeFVFUnjsYcMj3wihANmYlDAEQD0IqwDWHVxFUT3nh81TZVW4XHV1fMTIjEEdHmhwYRuX49M7PXtwhtHR9frAPYlpvbmy/J3/yHp89vQwwiebO5rdolKgLpeOvCuAwOSH1wwOx1HBR6L8wrsV26Xa+Xsa0P0BNmQAownIdoDAgItt1lo+729vbFixuuaiLyioGZFVEGAjM4MzClVFARB64aIsUQ5udtCAwH+uYGiA4BMQOXxxQRM1TTsgfyE5i54uLRwXT0gJiZHZbH7LpNPrrJSbquUzBmBKBJ83MS4pq8FnzE5/RyAPCuhwM+F4t2sVhMdSPMTB38G7uuq+s6RAKAvu93ux0irlaru82GGZumcUarFyd13ZqpW6GIUEqpqiq339xbJs6scc5i3YfPfhYGotr3u81mQ1gIUs5ZtQA4BCEXSSINkxKhahkLLV/MAVGPMA6zk1nvswRwooYvzhjDNGceSlCb9JmJ2EU7eZigGBqyGZnivmGKA5j7qDk4quXTKDo6607CUPXxUBcyAg6Ybw/K+0BAE1bQB8v+HL0m/9T66qw5033zvYckVR50Xfp5OWCfArvloCJdThAQSft+y8zr9SVC9fFHnyArcm6bAKCp39aJEa1eNXWkeNEuDAADMyMBWIYSWMngppYGSk3WINxxZAsAEUMbrGgQAvWxalEABTAjJTTCQAFGCiUixxjJcGbSkKa7J0UL6GBXM7tXxdTloIvKYNjAZIQYOFKcBJxCCKdJi1diiMgG6pa5eICEn794T6lQ83N/nsQO72c/c4b78plDeNrPx8882zs4zZRel3yvr1/+5VxzD04fffRRSun999//8MMPmxg0hMVisdtuA7PHtvV6nXI+nc45FmteQXlWSsBjVmpH8LYj0KB/pWj2ADN9sW1bV1Hbe7qOv7RYOcUuPmAZB3CvVMCpMqcP9o9EIGZIKj0yAzj6unuA2qE4xJSsPNBQfPUp35Gl3kG6cFL1nbU1v4/CdxYyeopgOeXBPyBRM4Mt3WOcCPbAB7+vvXpfDXnweQ+HwHOE7XmkK84bhQqGCISopRQ1u76+/vrv/tfvvPNOySlLiQSuTEgxNjjYqVMIRY1GtU87sIoYckrNMlizmR6VDZNKHgXabrdz3y1VRTJmJgBM6GtJRC8vLz0xzX36z//JP/3+9773F//nty7efLzbbSZtXmYONki/lFLqserzMU7XdWZQ15UnqWlg21qXU5NzoDrG6NOem5vbzWYbQthsNrH2KVCYpG592+pI2XKIzVzfSOQIY8wT3XRquIKhlL3goL/QhkYpzImRROQjviPI8ejLhNMEQ9VMFQNPHokTrI4mzDcCxxADBlBGW7bV5cXy0dXF5cXq8cWyqWOMcdFUo9t1DQA+3AAAUJlMqzkG/6SpFDRlhBjjW2+06Ytf2G63Xfe3uz6bqGrBxhAJDAa3a5PxiDh/TLml9LzEGjespZQiDxBWG1Jz1z2fKDSASGBagF/cbLe7nQDSCHwlUzIMIYR9uYlA6JqTk/D64JdDNEHvRlcAGs9wrw0LI01Vlrt4qKqoqRcAzsIRPZB68gJlbN+YqncYXaRr6r75juj7VErxW+2QTjMLgSbpDhFxuqOvTPe9TCmVXIiYiD24wKAbsbeW8dXopZpbv/qmGEzbQ5hUlH3KN3kMhhBMfEuKiHRdt1w1Ilk1H035pkHlfqA9g8d7tT4R4+eHm+Tc77rAObCqFRwIDcMOEhENgkbzw218WAUgzPnPR2fv2dRzNOytq5pjjF75T9tnsr7EcTYeQhi4WQBSSJUMqMgUoO+tlI4QrDO/h4PikEa3gpMzn6YJHiC6xlXganpAJ2B4vwl0FKpO28FnQZ54MtA7W+x9asvyU1GdD1d9AjVAEdVFu+xTl7NcrS9vbm8//+5Xf/DDn93t7ozy1WNGKmAQ0Sj8/+y9S69kWXYeth5773NORNxX3qzMqmZVP6qbLLJB021AJjUTaNgeGBIga+CBAUMa6A9pJHtkDwTDsAe2BwYM2LBg+UEKlEWaVLPtZjdV1V2dlVX5uK+I89h7r7U82CdOnBsR91Yb6J7lQaGQefPeuBHnsff61voeUC9c5Vy1WkBwxJ4Dx9SjpNwNmHlz17rkrXcovqpqDESeqCbfVDlmJyCtOCUyBkBmMiZ0ZIRsPG1tAOScwxnkG4Y0LSAimm18QHYfk5C2lqrFPYUcI0LxcXXmyh3unCumSuNdsR3fjf9tKbujN9AW4Mms/uGJiQaoM7LP6C2zrXxGivvDDev9v/7/seQ5aHY/mNT1DvK9O371R9d1TdOU7unN9TUzv3jxomkqVHPOtW3b1PUwDLe3tycnJ33f08yVe8pSn8OMyXIaAGjbK51QnNy3F5/PprbLqBG5SXpRpoJbg5Z57Btp0oNm4X6Y2yOmKXu4ZW4SZWauDkejCA5HfPMlfm5FAzQi4TkanMvhjtrGHILYwjU6QDJWTsvhmSyL6dzUZDrhU3E2k0IdmUkeQr6JdPQQSjzY53bDxj3It1eXP5RP+Mh2+wjjdA/FHUK+vXHoA502nEZ885+qqirF+Mknn/zgBz/Ikuo63N3d1c7FrJqSF5nyMBTyNq9qaxk6q+BH87KMRMQAajhBvr3LxIx7/YUypxrnULMexHK5LFlh5+fnv/j5z549e/b8+fPrt6/NLISQc9acSsp8QRRmfb1qmqqKOZdJPhGJivfeOZckxxiLoqzY3VFDMQ6Xl5c///nPq8oBwPX17fn5qfR9ScV0zoZhSFEON8X7vF9GFEQsBoAw8yiaI9t7nxrx3sDVCAAL0CpPWdnd55OTCe/hvfdgaoro5q59e0VnHocD3kH2TIvF4uLs7OL05PRkWSysmhDKvMh7z76a+EUGokqMY+lQ1E+IKsbTBR2ET09PP/jgg1ev3qw/f0VeffAqis7BzhnfT4vG7Pbb8fSc95PZaYkzL3+ufRCJpXPH5IvKjqg4UM0+Y3HFZ9hsNpKtCk3RQwXP5XRUjo045VzGp6rap2HK43HOI+6NxHdP0HQJyjLoHBc79Rjz9MX7bky7MVRpq++x4FS1DOy2EG63hEqhQyMw7xxBynduIR9Kkm3nYvfctW1brFzqUK1WKyYXYyy0jmIGWMR4k2nn+fl5XdfMHIdccGMZHoYQALREpFRV1TS0fYp3PYWUknMrRLOcjvr175xL5+Wj0VZwPodkOi3mOUcEHe0ttqzgecYJ0z0lwp7W+ti6epyBUloM3nsiCN6HygPoJLK4v3ntUn+IGAFNx0dVbSK2HUSbgU1BlNNqPZc2zaeRR73NyO6lzW8X293NMBPxPiY1f2TK9wgeu4cA4bFBz6/WqHO312dC9Ccni83dLQKfnpzd3bZNc/o7v/2D/+tP/1UXTalF5iwdgcSUyUAti6kHB6iGAkCuUhVhlbLeK4zd7pS78jypOTJSk6QAaGoIWuqGpOTRcCQSHNQDW7esXWlkVhZhX9oXu+/fXnpVFVMyM9NJvTK7t4uswaaA3IeIuPNbhadb4uCfYJczCfPdpwih52XYQyytQyrKI7Spveby194Q7yDfu+NXfzTNchiG0l8h9oBciC7O+b7vAYBCtbm9WyyWGTAZNNtwoq222lQEAdzoogY8G+OIphK/OU46tGQ5Fc4X0MzWWUs+5+jVGwGgPIYiCdFU8xyGqIIqeNrZxG1JqqYC84C4HU1ItwPG7fsfd7oi/x0/UfkGQCIAnafgEo1vaJso8CB18xFi5MQdf4QAOYd8eyFyD2Gte3uAyOO8lL2vyzED/ZTS0e2wWOfN0buBOUIYufEwktxH77gdNX9vDPuAM6fOE/kmR8r5bHDKclWjo2dAdGYOZwiGhIQwvbMRQWytYnjOHZ0KEimpQds3gJrIBCwPsa0c/Pv/zt96enb26qsv2ZDUopoBAVEW61IMZsBkCMxuzNomVM0iNkg2SQwihsSV6QBAq6p6210xO82daZMtEjolVCCommG4KfEkfewzoGZZnSwsRQATHST3DGjEhtXi7D1cnKHnuyQnT58vzi+fPHu/G/qrV181TQUAmqU5bzabTsRMwMi6wZbLJVDOMQXCRfApDQ0ZaaSsse/Yu7Ztvfe90kluCUyzXF6cXF/fqurJsol975zLSuiBiCpyFLahCIaOgyNlduRCVkFXG40wT00FMmYjBlYiDgopWy53QXEiZHQewSM465yCmmFxRqFUzHtHdZ6oiKgIwegbQVQsdgEtgwC7hpAK+9NT8OTIUEQMRFSqekEEXdcBA4BW4FweVg1abCl2H37r8vmCnjRuFbiqfCgTp1EeiVQIjZDJlFAQYCSxEZVMMkVCB2JqAM2iOl/3uSJ49qT98IOXv3iVVcSsT6kJNaBHgIa5Xd9Jip4oZiQiMMigW4sBIHSabbsQGRiBGQMz8VqUgXLfQdd5R6FqKl8nIcd1UmRfG0DU7JkIcJNvwpOz7uq6j8PJckVASbL3VRZLBUGRIERC82yWgiElT1D7tm2d4XmosRvQ0BCKVo+YSRVi1iH1iM65umm890RcOlaqWrYMB9sgZjUABRfISlBQLnSsEh+XkpghO9c0y9DUTN4Q0VJpDcRhtGMBM4IS1a1oRICOqsqHIuFLFo3MwIipQs/MxW6UgOtFfbI6ccg5Jd2K8Qo5cHa4EtYHAHHIBQcWCJFzDg1672PsTZWpIjTn3DB0oa584xNoU2iQKYNKFZqy/VnZTLYhscQAhoVRgsgqkFQyUrHqIWIAME3FyyXGW7DBeRONHqAbBoRMRJ4ahw7EQBRNAFRNHQVEB+YK7jIgNQJD1C3X/V7hS2aAwNPUrkBG7xrn/MnqLOdceJtmMgVfZ5Gck2gq1ARC58zXXJuhAtRNlTN0bTIggSFKNrUQKkQsaY1mo/8qoG6nM4xEhA6BwBiMTRGoEB9GRaAWrqiJoRhJCSyZJoNgYFpI5gOzIkjxkysIgZGg/KptD6iQEwmp/MWOjmsOjDqmAqPsK6OQb2bXeX/PnaT7I/1vW2bQ+BW7T3O1SVYAgFboTQCaJbJjU0xJQqgchbbtXZ27Td8n8qHp+2iDq/hMhuxI/+B3fu+f/W//dNNa32ZfNQbw9qMWTIfUUsoXARqocy/r695bIy048yhIw6lADBe36NfLxp8+uXDL8Pr2ei2bocuUKDifbruA/vzkad/Huq7q5cIFP2wQMCPlIV0TkVoDVomSCipkcEYeRLN579xpXSo3MtHUdZucMxMCQErifeV9paO/bgZURLRMzM7MKodZ1JDFCMhnY0O76wZAtaEnIpHsGYcU0zb7IcbIzASYs6gqqA2xnxRAbdsSjMwIwvHeQQRQISIc/Yposp6WbFhMunZCPpkXOXuKlO09MJaOMLbgeNvp2FpzzeHlTtHwjtj57vj1HMVRk5m//e1vn56efvnyxatXr/q+L7yvvu8Xi4WZ9X0fQlDJD9HWjxI2jsRZzkZne9HeDxEyj7e4RI5SHx/y9njEpgyO2XAdoqajLI4HGz8PHIXp9NCoak/iuKckfmi2Np9cPYQnD2dxZpZND9/zQ7hRsu2Fa02tu70hYfGf3ENue/Y2M8HSOEKc3x40i1WYTyz35qtHT9qh4+hRUv6c8HPvflC1g6w8AKrr8P77z997772u65bLpUmqqmoYBhsV3Tb1uWEbeDx9ZCbaCvqgdFjW17lZLMqfAUcOTGHFdEM3ZpBAlXO+51GRMmwrmAlR13XtfVUmIY5ZEZ4+feq9P1mdaRy6riOi5XLZ93GxWJydycuXL7OYI7/ZbFarRbHfXK9vp4Jm1MdvAyok5TIt8b5i9iW3s5y6lFLZJ9HdCxrJWQHv3Y2Ftzkna5XgZkcsakd51+M3H9z29+/hw3+yuZHp/btuDKQuNwkze89F1l927hBCE1zpJzx79my1WlXNsqqqMtZz3nsf/JQyx4ymUFLwABGUjACo1PQKhFulJSOYWdM0FxcogE+fPv3GNy5//uVbz6yKKQ3eVwCQhp4IFk1Tem3jHWXFMWC2ooJOni4jRkIgIhx9X0WVsnTorVr6tm1d3QAoEaUhLqpFt96w81VVM98p8TAM3jlG9p4BBMC23TFWzTEnHLReLbLE1ObG+0Cub9uaHCEqITOKWYwDilJWMivZOXtP67yDPl+g8rZk39XNs97Q1nTHtITWI83HBXvd+u0c0k0TRcla6J1lQlsoLWVyWDKd5wvmpDAvd3VKqWn8YrHYbDbMXLwiDzOB6rpq6qaqKiI3PqqmVeUnenYIAcGJxEeycOCYg/FsVRrn/4591GiKRI4IHFpxly2QYcouIisjbwVQZDEwMEY1REArK5PhGKl3RIe2bYYaMZCB9977qqRYEkGJgRCZHmFm88RQWiEeg/felIXBcUWIEignHdW5pimliYYzsXjmAUtlwDKxOueuYwc9yIOpnc4G2kZYGkA4wuvyB7g/WsFjioLDegAe/Yaj1cJDP/hIKO7B+wIYXecUkQmdijnHzoUYUxxycKGPt2fnJ+3dnWQ4XV2U/pcHAJCPv/vR//5/ZoMYRVMHT59e3MXgPASqQRLkoMiaASFIhpRN1UBVTIHJh1AtqgQvqGmA1bgvielLWookIkRi0WwI6NAQ+hTJHKLO3O9MJalwwdCeGJ3LAqjOhETySDlRuV9NzdUiYIYqZpC1K063AAAgAElEQVTJfFnI77WM6ZCmURZ8vS9GVUTMKI52kuO9Ym8Smu5XnuM70elCFxbAPd4W2N44erflJX1ItAJbqtf8pw4rvXeQ793xqz/6vi+mZKpaVdXz58+fXl4QUd/3V1dXNzc3d3d3wzCUZskYUn7/Tn1ocZyjrz3IMRX0+4/KA2FuR9HgXLF2SNR86AePSmb3qPnwdSk6v0wawd6rHQ3iPLr6PxJi8fhvOfziXn18+H488eEpmlfq84PQ7UHlw7e346/CvZVx+vpRC5xDn5hyPKRsPGRiHObyTerww4t79AaekzQOz3kpkS4vL0MI7fqursIw5ClwuciXTESt7GElOBuKuQBtXT4mAQOSqWpKQ4EZqTi8g6kqlnmTAIJWIWw2m+IGMbEfccs4LfmzIrJcLSdHJSJC5svLy2I9b+lcREwyIr5+/Xbxwfur1crMig8EYg0ATdOkoTtdra5vbszMEa/7Ne4yJy2l1HXmvWdWZg51PZrKIKupgIEKpjn9eGQzujEofExFmzzuc84xmsSkSQUykt+LP7EZTwz2FHq4d6vjAS96Kg7GFOzyOcpwY7oVnWPPrvIh51xCIsowgbzLuSezy8vLAgyQiZ1n553zzjnyjogccfGKoxI1AQjAaOVqExSlGoCpMoxk1xSHZVP1cfn0ycVHv/HhF1++SUMPrtYM6DwASI7MHKoqD0O6187YfkyQrZsF7j46EgI4JBQ1ZADNqgkSGl6tv6yWJ8/PzlVyGuTy7DT1m4tVM5B7+/btycnZ2+7LLMmBkYfUdeiKkbrlnAtgzxnOG+669aIOvmm6Pua+XVQ1GZXfLGgFzKNoAEKi4tE1f0IPw0V3nHORAuXKKZx3kZwbKZrb8gsIUVXKvbcHFQoeK+4OJRR9y6scQ5xDCF03tG2LyE0TypY3PVnlnix2OKXDUgL3ivYPAHjrSzR9ltVi0ff9ZrMp8zLvsUiYJj5heamUEpgwP0g/gyNGx9NiOJ00Ko92Ieyz84YKmtVYsmgeIIC4bFviKwGQAYORKRkBG9L435YgqnumObP51tguMQNmbEKVqzrxyL9VzWoZWFFNMAkIojGSJ+/IBV8TV8BECsyBkFJSFSVKRUybc5xkIHMyzlwOenSLmdKxC994JAUV183C+S70UUUcx3UEZgiEQExuZDMbbg37p//wIdewo7vzXsvyIXn50c3lcYXC7HV4RkJUsDIR0zo0fd93m945L2JgVC2qHGXobk7PzrpNf3vzarU6BY0CqhovLld/42/+W//yz/55lIhot5urTqrK413KponVJ085pthnNpasSQUNBsmIxpLQnK6sepIN8YS56sJw+xYBCBAdeuSwrLyid8FMDFAlMSChFWRFZcSl5phjzCpiokMWUE/sUkpIRkUEkbKZoS98eywur0jG6FUpi+W882knKpveaLM8ym4llueSiFQzz2qYeRs6zThHMMsrpm1soKHuX5QxzHlnRUFo+20s1OMOrgDM7shFH8PiCQ58BPbvlnf2Le+OX8cxZZ3vFl/nkKhpmqqqPvzoIwB49dVXn3766atXrxAx0BF7MTgWj3aU1rjXl93Lo8Rj++IeAnkkM+chrcJDKTqHP3IUR32tXeTX0vR/mRna4Qd83ODrod/+yzuFAoCIPv4R7gF1vmc8jWM/EuGoNpLc3p59uIvP2/9zV4ASyT0Xdx2G8j1CFp2w5eTPcc8A4L5RChzRed5/w9M/idahGro+eD9xXz27ZJrNcs7DMMR+cFyxJ/Ku9Jin6Z+qEmBMKYQwdJsilD09PUUiy7kIhNq2bRandV3HIQ9D5CDb/nWezgxTcdkdd5pserpYlVPpXIMARNI0TVMv8zBYWoimHJOZNU2XomjKRIUnU4BqWjaNpGGxWLTtusDsYkJYdm40EJE+qgLgVihlhgDZDCdR/v1tTJBJc6LARDAMA5vmyl1dXdV13TRNsQghInbs2bVdHD+d6b4H0qxBqluvv/s3th0NxZqKyKwCYAVzl81dBNihI3YljC4NIEqIntgIEU3NTlZN1dQuePZuHpOgQGyEwFBKyPupYmNINHIJjDYTYAJDUgBUQEUFz3R+uvrg/eeXF2c///ImLBwhmWYAc8WZHtQ76reOjQju3pJFk1c4b5GuQakTCdE5JTAzAVRgrvxyufzsp3+1XK7Oz07iRld1lWN3G/Hs5LwOpOfD0HeByXnKOZsKkDNDUwNiYhc45PZtxcyC2Cu3/XtP3/vyq9cXTy/X/ZBFk45NHIeEzA7ZeX9YtR9dncaR1H0P1emxpelmK0AfERBSTDFGyfPgjXGFdI6LvVCMedIzF/VdCCFn7fu+mP4tmgUADMMwDHGWSAGlMZFSquv6/Py8qpqUUhkPMvkpdgIASi6fmVVVXdBj3/eiQERiCqB15evKOeeqqkLQlPq5Sdj8DBxuNEcdthBZAUSMnD8/f4KoKoNoyjlays457yoiV4phtNIQUkTGMc/OGIzAZPsYTcaZs+3Ptrz3HRM+uFBXFWGxAAUgNnCMhIaxT2iJwDvi4CrvvfONY4/IZkjojMg7jcOgMLIYJp/GCWnPuwBTVuGc4bLboJm0JHCOz4ONM8eJRbdzydrNwMtVm0sG5ud25oJr2xhImz/Re7juSJIw4i/T/z3sLB8N9Nuf8o3+YSQqqjFnIWLvvXOYUmq7tZqcnJxevXm9WpydnJx063Vd186zgd5urn/vB7/7k09/qKRVU3/22c+G6xxJ+7tBzVC4WWiMcegyQURhIodoQkKMwMAe4QzCE0WRsFhRPtm87kmIGq+kwYfVxdJx2GyG2I/By4ZEgI4JkRwzCANz1w1imZHYO7OUxLrNOhsUnnDOMcZooDURExuzbrdm58lMYiSExOyKRpoZjXbtpLL6llggEUE0tczkEVEm67BZPUBEJdsdEEuSoJYkVMyAIKqlRXvP5W6u4jECSPt2cagP0dkME/wStquHIppRASTyDvK9O371BxEV1tZkRIZEknMpiIa+996/9+xZ0zSbzUZVNQ5HOQlH3Yr36rN76O6gZwZ7PK2DttlDMOwhg5C93/64vfJB103hmH32Lz+EhAeMnuaTqEcoml8LJg9tvg//8PXLDX4952T6/5QisMfOmvvxzDxj8rx/XL4XAJzzcEz9WJR1E3GrOOZN8Y+TY2o5UoajbKiHcuf3/jD3SjmGsUsun4zvmAgNlGixWBRPFu+dphRCMFHnnGjGlHNMQ9e3betDxcEX/8a5QoMAiQjUxr8ilo/pOczKTWlmIW9Duy4PJrQqImhi5qEkUE/DUsW6rkShcq5pGkkRkZn8xcVFjj3kZGY5DIh4eXl5c7u+urparU7btg0O+3a9bKq1yGq16Pu+aZqUUhE8lHJjqplErMQiqe7Oqve+UEAnttT0kRkxpVQ5k4RXb97coNR1/d1vf4eDLz2mlKLElEUSRJmliicVuT/x21b708Brr2tzHO/NHXFKv9ZQCzMQUD3XzOVyjCb+3rF3THXFzFW1eP/pufe+AFTapmgozqwFbVsXF9ENkiEbEAAhcJkUIzCp6NhEgEVVd0Na1OH09OTZ0+E73/rmF6/+Ak0cY6HK1ZXPOQ9DrINrZVSPACoZy/hJcQppKL4/E12VSk4FE3EJ2UM1BMW3128AMlh69eJneH46mDZVOHvyzSdPzn/yV//vxdkpgnWbmyFCXQcAy5JUgRCZuDySzy5X3/3Ox3/wN/7g937397p2+Ef/+B9DTq/evtEqDKI5Z0Sufah8YCIG2uPpHfr0zhftElgyEq1VZOsLUlxYRshHpdgCUYkx5pzLX8slnto6zvFUC5ZVogCGQsS9u1sXYUJVVcQ4DEMx8yzLkYiYwTAMJamozPeK0dFmszEzKnb2W3IXIvoSxcG0dez0oaqcc4XdUMwzSxuI0ABs6tFMzPOHzVR252dLHgMoSnhyZ2cXH33ru4xiJqIxxwR5Cj3iUpiqCgkpAGKGEfERmoER/HIb2XSbe2ZPzkhklJwZkikHEMg+F2Vgs6gXi0UIASGUWIVp1g0WhnRLXSyOOzkpEZW40SKMLJd4CrgXEe/2V/LJFRzRhICwAEErbrRk9xuRhgAqQIjA7L2viqc/s0fkMrGxcXmbPvvRFIcRfRxO8w4txw77yL+MM/ZhBTUL5rbZDq1glCWFUDNjjLFktJqZRNrc9ifLJ46r2MXV6rxt12roGxd7aSp/enn25ZtXt9dv1gOAWklYER0EIGZNYkmyY4cOkqYUsxrUDoTQyLcGEWLt69rV2gaJMMTEoEScOXfaLgMqRcVoROOsFbVQVHKSnBGMVQAAFYVyCUUwRlIAkzFYx3lGdIVZHUIRryIQqYABiKiIFj3kthVYBmWqaiJZNKlSKRmQTDV7V83jmpKMKM5t2wfj+j3aH0EuIoVxxGcPZSMjcKH/7JGGDulFsxbG/L6iry3q9twBCfEd5Ht3/OqPsnxMHutQGtREKUa3tdhWkcVicXZ29uLFC1I5ypF7hLjyULjcISykicazN3i878H4kJTuMFH9oFeKD8Ghg1kZfy0ee2Qg9siz/bifymGv6GunfF/bLnpkJKv4NZ/oaA7E3huexrD77/Y+Yiz/MLrXzP5hG54zXuwx5gsquB9JXDj1WsKyokwIsPDKJmA4NWu3bp2FzmF7PXU8SG6YjinHqXCICNEYSMA7JykumnroOyRDoJQTETORMqtpu2mJXB3qKjTqiIiJnYioKGzt+733d3d3IYSeuK6bu7u7U74YYVUecwmGPolo0zTdcM1IpjnnDJrVTHL06A1xGAYRHYYIAFWz9D6EUI3AScAMnj1/v283jOh9aNuNqX7zW99S1fV688XLL//sz/9v0GGxaDabu7quuw7rqoLlctO2kuJquWy7DgwYcYznRhS1tu9LooOZqahz3geeTv68zHfsq+CfXT55dnl+0njPtFw0ZVI6miiaMbOamWjOknSC85JzFgNRiDGncrcQMaCWvvuox9uf7hberJkx4zbATUWEmItPw2g4RWZmITjHRKBoSACM6Nk5Iu9RUnd6dn5+vvIevUMAIeRRuwel02toysgmGXAUtJWZGKA3ZDAi5GLEwBolJ5FeBKvgk3aNC022s7Oz73znOz/97POXb259EKRCyGUzc8xEWFUwDEOJMAaUvafWDAFp5AgZIgIbZDA1VCQhEgNVc46r4MBxsLiq+T/+D//O3/73/t1lHf7r/+Vf/Lf//X/39GTpvVerN93GwHoBRzykXnP2zlvOzoWmrn/74w8++fjD9wJW69vvf++3/qv/7D/9e3//H7xd3w65FyBkqjk0VR28L1PfedzWXp/rsNeDW6bU9BQzs3e+qhvnHLNDIkBQtZzzEPthGIpx6ETjLPIwZmY3hisUgoCIlBw5M9ts2rZtnXOLxSKEOsaY8i6io0DErKO0oeSddF1nhiGMgRy4JXdNWr7NpnOOgvNlDSuPtqqFKkz0hL7v27Y9PVmK5ImpPj8VOpP0zErJwrweZ2JiaoYGZEjOhSeX74dQZYkACiYpDZxFVWOKQz90fV+IqYAlB71M+4xI1ayIHfH+mG/7ZmAr5Ruj80altREiITACMLEPznsnkpmqKqwArKqr1XLVLBrvnAoZAFKRPiIA3q1b598OQ1a57rouxrjdzYe6CWV045zbeY0yF8X4zkLHubHNJ9F7byYIntEAlI41fMeWkI7hpXVdF/nu1g5UYcfs1NEZFe9xPWfG++U0PJifdjgAPESAD1U+h/vO+Do7QsP4ThGQkRC9iUbJSECgn/7sx3/5l3/5o7/88d//T/7B5eUyxQTqUAnYA1s7bOqT8PbuVX1e61p9XdW5j9dWL/mDjy4Vc8ytqZBqZkCUDz569uTpJTMCZolD7tY5D5XH2yu+TcP1y+v1axlaReazi+Xpk9MY+5++/EkAn7ucu4yKH19+H1Cy5H4YUlTERrNHbJiD89yntZrWdZ1IvXcZOca+eLM3dQUAWfLQxxgjGAMgSKF75JRlGvubac6JiABELamgd967arlqEAEwE4GZDAOYAeCgZqqjchsAYqkMAQCAcRsppEAwij2BoCTszHwERmdQBNoa6twL5Sood69DsQtSd3y/zJsXUbhXvs1fZCtVoHeQ793x6xr0ff755z/5yU+6rss5g8lqtSqOBScnJ2UjbNv2008/NTOPR3iPR70lH2l0HYK38g3O+8NyYQ9RHC6XRzVa0846554dQr6H+aIKDyjiDn9qb+eekbn5EIkdfnGuoJsL+cruWMQkj0z55m2nyVfjEdbrvRns12HI+Qkvgqi9GN/ZJxoL8T3MvHdMMXE4//8coW8DuWEXqruj5ZQF9+S0mbrgeXuo6nq9Ll+Zqi5ThZLZM9P4HYZDHsHVJmZgKgYCoqZZhqGqXE7pbHXSti0xMFFK4hwSu5zzkGLbrut146uwWJ5454hosF2D3znXgdV13d2uq7q6u+6Yfdd1J2dnFMKmT13XLVenVVUNQ4wxLpfLzWYzDINmIcAsoikDO3asOY+QD7kKdbNaLpcnXb+pvMual8vlkyfv3VxfNU19c321Wp0gYt9HImqaxbc//k6S/NO/+uGHH354e3v79u3bGOPQ9U+fPlXRTdeerFZDjKpQppE42nqYiDAo05iSVPDTdKrHKOVRCa+e0TE1wVWhcoVQQ5RFdJyK7C5oUpkTfQtyN8Mhp8KjIyLFov4AMT36+Ey529v5kBNJIuKroKpgo5drGbQG54gADRyzd6727BgZwUPuc99UbBLPVheBEXJix1ZeQQ1EFBGZFQCBERCJgByyQ/ZIHtATMUJJaTBRh6nDCIAxm3Comdi1abVanZ+ff/zxx1+9/bOcc1M1zD7nXAzr7u7uKu81Z5E8TprBdKvfGw3ephsWd9oPI0YmZodgJspouV1fNDVn/cM/+Jt/+G//4P3T+oPnz/7hf/R3nzT4n/+T/9KYRC2jS2LOcS+ZyNULX6kGs29+473vfvztBr5wqY03r2+JX4e6utw8f3rxw5/9tdW19z64quaKiUxBTAwBdc+RuCwUsr1Mc/tcFNNpKFfMjZwLW7dPImIFAwPRPAyxH/oyhSvZDyGMVjqj7xFq0ZzPbb3qum7b/vb2tqqq5XI5iQPLjNfMch4Twwx4tVotl8uiRayqShWKqM85R+imW7HYgYoViF42PiwxfGa4XJ1A0LLIdV3XVuH89EwgPsS039slcVTaqYGauVkdiSqgRlW9cI77viUsfiqmMRbhYtd1tF5T1w3DMLYomEs7BIrPIFGZ0h9uo6XAncfeqoIZKIqhUxQjROddqENV5ZzZ58YshLBYLMpQFBG9a8oDCADlF4Wwycnevr0B+LLr+r7vyneqqmiaz3InLF2IebQN5yhY2jkXal/EBZ4JuQy4aev/ejhJU0R0jgCcmZVBEO5E2kWCpXbPlxtmxIGJ3QOHBvyPRDUc9lUfymp/KLTdUO892QhgVOJYy3714sXP/vif/x9//a9/7CvnF/U/+W/+i7PVxd/523/v4vyyl40LCFXq27c//PEP+3TbwdXqfRhiv3RSNeCbePEtxuC7TsHEGV6/uY5Zz54Fv9K273IaUIecNtLHFBev32hF/vZVt9nY4vyksy4tTc5NBhluekY1s5pp6ZbmQBAS5mgSVSoTwMCOY8og8cWLF+vNdV0HQ392ehnq2swQrR9i267NLISayZkJsSPiaRg+DuFxKG6czhcv5hLvZ2rGNA7bodyzZjaUhD600mcFnGKfJ54wEYFqcSfSLOO+Y4KIOaedExKNnjRmBoUJivcf1W2U59zWZVZX68EwgGYTyH1a71wtPIqZ34GTd8evA++9efPmj/7oj8rGOflDlL2zJLBPGvq5I8seHW5i38HMFqnAlcPR3FHkZmZq+/ZHE6d/PvWed44PceNcITBHILMo2B2sKmI2vJ+cVtajw/7cfMnY5krLhLLmOG1CwhOuOGpVcmhpc/SX7m0k8887D98TkYcor9MUdyQKbh0UQ1NP13QXQz/D2PM3SQR7l3hulLKHG/dEOzBzbjzExnMzhkPK6CShgW3akmw948rq7P3o/1HXdYyx7/tCHNrOjXR+b8w1ovMI6d3lEWWHgKQ5IWJgD04lg2KxT8Hru1tUY2XvQ0pdach57xVIRNbrNREzeQCqqiqwmyyeEXG1PLm+umLvcpdKvnM39H3fV8x1U6lq33YnZ+dm/urqGnBIKVVVvSFLQwJUAFbVvm/Lm6/rekiCTISu67oQapHkXGjlDgjPz5/cXNnJSlJKaqIpd3EYhqE4Np2cXXzxxZfPnj1drVavX78GtbZtLy4uqmaxXq+bqupjrqoqpiwizoURKhP1KTKMVKvJvdMxj2r4kvIHerpaEhgR1cGlOJQYSTMrMfIlV5fQKUhRRg3D0PVDLoIo0cJf2uk5H511lzFRuYVKjVjMM4r7KCI6Hu1zCMiV2U7Oi2UT++H85DQNnZk1VY2kFUPFWDuSFLODumkQy5DQDHR344XA5LOKKKCq92UC0jAHMSRyDAig3pw6HrilCOt+8FXYtF2oF7LpAeji4tJ5D8CqQAxInEW9986HDOic8yJJdLxvy6AJcZs1snvwxzEQOyCKalmicw5NJPZPL07z7c3Ti9Pf+53v1WwQ++Hueujs+x9/E3N8+eIXF7/xkYLrUne6XKEmytEkkcbf/PZHP/j+J7EfnHHq1lotX3/5sqpX5yFcX1/Xiyb7AEXsSI6ASjB3EnH3xb2wpQdPS+VEKin8ZN3+ycy8q7z35aEmcopQZL1by5bRo6Vo9qpCpNTRBzJLniINiwE1s1+v277vy7SnqsaEgJEMMJtJIuJisajruviWFaQXQl2miCJiWhxr/WQ9wiVBwaCuayIn2dRsuVx1Xbc6WQx974jOnqxKF3WKbp8W6gJmprt3vi7t7c7zbhcziyCzW61OVZJqJiL0tarGGJE8oPOhiakvj2rJKpmTZfi+b8RR8cK2kTemBaghu1BuwvHqsJ+S6EMIPoQQAjM7ChNDGwG3E9exbChAtDzR5ZGfOPwTsZOZwXZ/nVMolUcmsHjP5AAQuOTDWZFT3Rc7yJQPPF8iQuVVVUXnW960022nNzCFT5Yafb4n0owfCI96px0l7h7qU8qzsNvWQXBCmYZmCKAF4H76s0//5Z/+cRfvNu01eVNKxom5Mt9dbV4uzp2r+La9+fGP/mLdv8pwW59Sc2GarVLPCwcX6pv6N777VAm7tmEFB3yyXMQsriIhdZV7/forl802/ebKUmpVIadbEegVLr95SWy0goF7tyK/cgHCoqlDciu/0oG9D23s3t69AfOrJ+/FPlZQ3/UdEfzP/+s/HeLmgw+en6wuLp8MH374Yc5RNDPjZ599pqqnp6fvv/8NFVzUTU7qnGuaZhiGEAIzReUQQpahBPA4RzEOdb00s5zVcRCNoXJY0j4szQsJwh0JfDr5ZS3iMr+1UmmIaN7eDLGs8dOouXiqla9NhcdY7JFN1cseuaxAvvtfnHuE3uuwHL5IVdfvIN+741d/5Jy/+OKL9Xr98ccfX1xcmNn11Zubm5vNZhNC2Gw2OeeTk5NCyVBVBDtU601y+T0XzT2V13zVO84SPEZ3nOOoQ+7E4ZpbrDX2GImq6Shhcg5I7k+0jhjHT0L/CfJNphoPDSH3EAUcCzR/HAwfmovCzA11bo43Rd4f/dlpfZnO/1gEb12zDyHfwcbG83S72ZYGx7Y9eWgmeciD3YvWmE/hHuiMTl4eW8dmIgDwnkNwdR0KoC3wZohjdbEHuYsIZ88NfMyNNDPJAFAHV1WeEDWltjOJMRUdIexuCREpubHOFWMD6Ps+pp69KynGPKMrK3GoqtQPgOR91fctM6ckVeHrmQCAiaqId5z6pFksGAOyQ5Bi1iFTjE8S8VVAZEMaOSdF4gJcVfVieVLKqZQGzZJzpsEFX1WhrkL/wQcffPbZZ5+/ePntb37zG9/48OrqjeT89vqqrhfL5TInXbd9SgmBip/hxIJLKaFacUEcB6rbB2A6vUPXwbIGs26zPql8XdcEFnNC2JcrwNYTP4+zPlCVnCWrzBeTWYARPIL9Jn3XbpYLO1M+vKeaoKKuHH8kCwBATiYZTMhgdEYFNTNHvoCue6sNEoyegB52ZkXqfY3IPIpwIGPGRFlBDTbtcH27jsm6rhfTk5OTp5dP31zdMrMZEFGfoq8aF2pJhQLHjKNxHM5iwBRHNtK0IuDoEIsAFtgxIxj44OLtTQX5Ny4vzhc1W4Y89Ju1JRi625w676vrm7t2GNCF27YLBCuHgeDpYvW7v/nttH57tlp2GyXitu8T6ecvv3id85dvXjN5JQfAXISL42lFAkKDh1j0h1Erso38Kc/vLv+AWMBMbRoAFokpOZ568HOWwdRwnLJAimS0gMCqqrYKUim7gw+htBVKn6iu62a5nLjBU3OqSAELQZyZ67qecIgPVUophCpnHYY7BGbvYoxZBFBBJXhKSZZN7b2PKR4d+Oh9++vtEzSpWHW2nJZmlEjKookITWUMbARGNHIUGgJ2ockjFBy1d1MBSjjjdTxkhgz3fXdSGkbQazbN4qZNuaSGlikcM0sUYiJAEUmSUpJhSH3fF9NvVd3aKmrJUSyTDjADVSRSMygUvjFU9d5/IiJIki1nYUSkMhJkADAacaZuQx+BGEwmFTkaIZOq5sKVncc7oUqe+4HNfeOgDHkeUWocJTc9ZBNwdMC7D7ZhVtVg2W5JVbOm1cli3d5REK6MEjCDOmjboVk6qvPr6y9+9KO//PKrnwtuvvHRhVCrxEim1gmAYkYH5lKCzD7UTeOUrE0y6OnqbDCTREgceIUxSpIgfY3LPvUyZANgD4PdddLW1YXAINnMxMBMwBRV1ciixoixt5hTpIpqv+jb5BoehoEqlqS37aY5OVceK5CcsxlWtZ8YvymXzFUoG3Zpieacw8J3XdssKrMkIn3flvyzkXwAACAASURBVJ8yAyZXxtFEhAhZbA7tQM3oCMO2zL5HvJ3l3kMHAIDO+V0HH3bxUWUrv1+kHff/O3aT0FwIU742Lz8OCVnvIN+741d/FDP3Tz755Pd///e3QVgqIuycqf7Jn/zJT37yk/V6nVIqfgaS8+GOPm3Mc8k13A9jeEj8dm+aN3uiDsNV5i9ORJNr4kMr7P2B24O00ke6qnsO43uzxykA6ij1dI+uszff21P6zhHIHggpY7HDcmFONJqWkqlbfIio99D4+NFmV+2o8PKwGph/WHjUAOAoxn6EkXsoeNgL69utrXhvprqHsadqL6U0DMOm7du2nxhfe7fodGtNL8UIo6UHY3B+0TSBWTR5R+1mPQzjhK1UDcWowcyImH1FzgPYMPRt2yKM9dA9Zzzgul50mx4pkTNEdg5iziIChgZqUgosCeyGcYhaJPCWRUy4BJpPvYaT09XWxQNGx0tTZKoWzUqFHa495xhzjjln7lyM0UVPjp/is7peFNTnGU9PT4ncetPd3d0555rVkoO/ublZbzoREbAyQCMiVEs6utsX32oFLaPU0jotEqiLJ2erpmIQNTHJQ85EpDsl3ngZRiVVztv2EOjW1m/HFy0OGPOcaMCHaMMFoE4XdHdH2eijw1uVJ8COP1Y2fiZyxIFdiSNjLhYmlCRjYmJFNiQ2cAaUSqjcSO1BZg6ena+22NIADY1AoHQfrq5u3l5ff/nlq03b36zX7RCBwnLRvH57IyLsiIPXPiIie8dqzMYsWxhP23u+SErmtz2pKvJoIs5GzMwgalmHtib7zvvP/43f/t7Ti9OKCcGGts3AN2/fbG7vUmPKVVVVxm4Yujo4kD7H9pvf/UaF2VXI2jdVI1H6lNcqG17/6J/9qB2ihcqRB3QFFJecdQQst8dDKGK+8kzSzfKhHBIyOXbMjM5P3zNytkscJeE2hsHmQrhiI1Se2XLpy41aUvgmO5aUUozjjbEdQGnZ1FarFbIbvWEAJr5oGccBgOlEBM3F4mjz9vrp06eE9ObNm6qqVssmq9V1nUWYsaqrEHxKCRdV27Y+4KFh1dFtqygKZoQQKZIzKEFk2XLOOUVmAlQyQIQoY1/VcaCadsSQo8yaX0JVPl8kxVLJsJ64NtOYC4wm4EdU8jlKQweT6Kbrr66uXnz+ixcvXrx8+XK9vp0Hps3TeuY9UCJyjuYihQmhFWAvIjlL5Xyo6qaudidtux5u2z3ZxjCHXbTatrIvD+i2LDEmwm1IrM1bSkT70o+5ZvgRFf1D+PAhrDj1aotWGbaDy/LUmwr7AGIXl+fPPng+yM0SINFtVfHNICsPm7j5H/+n/2HoLcdErKtTfP36Nfg0GGBPXVZgSBFWTd33+dN//XkSgwQNeO7t7vWNwdXbrmsVfF2lflipP0G/gBM0Y+cWNTfnDZ1T9Xy5yWEztKDekV9VJwurtdfb67tWWmpSn4bFm/rk85/2faqWK4LVFy/evvzitXN01982J3W9qEPtr66v7t6+ffPmjWiuKl+4msT84uUvqrCo60UVljmPWSlXV1eq0sbbzz77NFTUdRtivL25e/PmTYpFWkeqZW1wxCLKrkwmDEFBR5etKWzSCj/FkHaLdgjjoqR5LpAZt1Qp3HPd9ljzfgubDAAWi8UefgOAcifPShSb1qs9w7OjIxCid1q+d8ev4SicltPTU+dcjNF7D4jsXDHtXCwWpez23m82GwBg06OUhqMWKYffsEdHPJoocOi0CfdNYqb9GB4Of5/3UPekZYcDvbkWcdw+3b2MgfJPxZ9wjgz36Kx7ij44Ii6HQ+AxOZLN529bdhPN7RDmM8mJxrmXT3VUVTjtUtMAZHzntCvCHsqxeATyHVVpHv7hEYy994N7E9cprndvOAloE8dmT9M4rbml+q+qKlSN923XdX3fT/h5L+N+fsuNuctoBGQgIILO1aGqfAie725pGIasAkgGBOPbKPUPMqMZqlnf945DiD0QEbnSbjc1NQNyVVPL0KkgO0fGYmnoegqV9yHG2EgK7FqLY3UrIyhKw+CZhQAJtnbntFgskLwhjy445MAE2Vf1YjS7J8pxyDnn2Dvn+r4v522xeD7E/I1vfHh2ttls7jZ3a3Z4eXn55s2b6+trZO+cQ6aq9qahT7GYr7Bzvqq896LJRE1zMSqUmFJKOUNUMxtWJ4unTy6XlQfpKh8mb5KplMctc1p1Bu2cY7EsI5SarRWAxWro6wxoy0Uv0xvveRruYUEkBgUeo0FBm1yUcujMBlV1SMDsXGB2hA6MsqiBsMOoCBmULEMWQEVqFnV5633MlEcTwqoy76rR7hXRTGOMbddt2q4bBhHbccJTFs3L5bKpQ9tulqdnnnhLrYcp3k1VS5jYKCsaRVplqOYK72ycOus2ndLUJHnJi+A//o3n/+Yn3/vNb320dIxgqKZm5v2rq2tlTCn5JbBh33cOJHfdaePOT+pvXJ4SpODZTE/qVYexi5mXZ1+u13/8539uoUbyCN4MQVHHXELbgtIj12VO99gpNnd9OEOkQhQk7yYWaMFXOeeSXOydr6qKiAoxb/6YlwJxSxrkYkPddd2E90Sk4L0C4fq+N7MQwnK5KnzOtusK57OUgHNaBxHxmE0yolAAeP/9981sGIYnT54UXmXxczezvh88L8rbu7i4OFkuuv72aFDNYVtw1HDNv2HEKMroouachhgHz8VC1hCcaVmFAAGQeaLOTiun2kwcbvAIeeSQL62UtxvcPn9k4j3u7D0Np/MjIuv17cuvvvj0078upKGxockAWAplnBuATTvaxNCe/yJV9X6EfKLGoVqtTk9PT6uqKvf/3M1LVfuh24q606T3FhHVvGtPwwgQGQJsVd9YumvHkPlhJ/roXnnYej4c6+3tVvMHZNImjj9iaEgpJQVhgE9+57f+4v/5F4CGDK7B9haqAFVTpx6Z2Ajv7npRW6wICS15RQQx8nXFzkVwOac7NiAnjpVdB3VUYtcmHHKM0SyxGoWwWLkaQ99LTNA7EgOxoWeQJ9WJCMgGnCxd9jlFEgeAg3aKKcp601+J4qB3aJKgHXQdE7I3dJoxRRlyVp9GScWmW5/6U6SxR0OMXdeJGJCrfe19SJpL3zbGKGoxDRal7TZdt4kDonk1AyMzVAXisvXr/DzvWrpWTInuESm3lIFCkHG0dXDYBYoKjDedqhkg4/7zawoAxVZqMhzaSwSBbVbttqqxWeQm7I0Q5+/8HeR7d/xajvfee2/a4RAxxcHMQlWB2ZMnTzabTdmMS+8zD/EQ1eyx747mC90jdM1Yy/OXKsKbvbV1zrbf8+R8hCF58E/2OOQ71CgewpgJ8k0DqOlnjwKt+Zq+d5b2JpZ7vc9JuT5N7Q47suUNz7MND2MV9vDk3j5qZuh4+tlp75kHVe1d6z1sPK9X9s7VlNteBirTfw/3HuQheu28AhgjWXkX9Dznsk4Uyvk7b5qG2RcXvrJ5lO1/b8HdnWQTAigmkbHr1inLItZ1XXm3XK6Ieb1e930vYgBYHNvzrJhj731wCiCWt25jgFxKHS4jwapqerrLOoQQUkpVVW26NgA554e+lcWyWgTTDCaleEIzKAFomkWAADWnUr+WIhgRFRAQPLGpleZljE6DX/Iqx8ok57xwVXBtW6rq29vby8unZ2fnr159VVXVxcXFzdW1qb73/Pnp+fnV1U3XdWUD67quCdVurMfAjoNxGUE75xhQGEPl6kZSSpLyyapumsoTOFcTgebsHcVse00QtR1zbwcP4H5BjEe6OXNXvTld+XCvpemGnBqrwKXAK3P1bU2AIpYEVTEriGFWy4qWjRSMFTVHjU7Qe0yOosbXVy+RjJlLaHgIYSFiqhYKGmFAFE0lD6Dv+83dXYqxXMSz1erZs2erk7Or2zam9OO/+imqINiyqVJKyH4aP0o2HdOiimEpbflExa6etjUxUHGTMQCJNgyLyn3/ux99/9vf/Nb7T0+rGkxyHNq29d6/7fVPf/gjChUKS8oAGVJbO9Lh7vLy6X/wh38L2xuVRBxijJrRV4uWsjXNn/2rH92IcKgdBzMEo9FAnczQZm/uuGvUFMM9UUKYyLZr4CThGxOWt96bxb6vaET96O+lhWBcWuYwC1aeFHdt25aBf0HR40vN+lYFDVaVLwiw79MEI7cvxWWkMz1iY+g8YlVVhRHKSIi42WxM8emz5wXtTCtzjDHGeJMTO91bbeZTyn2ooAhGZrJbx6AMvbPk2Pdd7NvExUbWsnOEgYi0kNWMkAgVTcWIkJwxERACjonkjF/bAp5fMkE+mEoRPGAGVpErF6Wuw3LZLJfLqqqQaZzhU2Febl9wO42ctyBVNQSeT3Gn1u16vS4tsNVytVqenp4/eXJ+vlwux91wugdUVDX3BfLFaVCcUhLNXdeJSEpD+WLZC9Bo1j5WMDQrkzc2kEemMQcZob/UiZ03QfZHfGYGZVC+jV8BAsUkAow5pctn78GPLeV08ezMeX1G7dCrJRDT4GpJkQlOFg1IYGGNDhRzBKAA6CgOimEwRURKoknriC65LmWPYelDJ5pTlAixyxvrxHfKYpXQELU1c+hciDdZOsgRlm6BytYBKCIgOnGoQ968vXlJrvrFl59KCjkx+qgKYQHEGmoUyyFUOeZn7z/PMoikq+s3wzCklH7rN3+7G4bT84uz87O+i1dXV6r6+vXrrusAYwjBID158iQEWi6Xn336OZ8uPv/ZW1Bwzhf4bpAO2R8F6ZX8z3mhQoCMxEgyXoh713GHvgrGUy0YbZC4R0zbixWd9yxSmt82k1ftuGTNa79DStS7kIZ3x6/rKF4Ol5eX041eBn1g1vf9e++9V1VVjPHurpi5d27WJtlrUj4i3NoDfkc1fvPN8pDyfjgjmhR0e79or1myfWU7Cufmirj5S83B56G/6NHc+UMIuouNvU83PerjUsqLvUna0cDW+UY4EdgeyqObs0PhMC8Lj89UD4eKiGiKU0zU1vPatm3o6Tu3MhXUQ2HeY8G1qI+MBB/Jl59XTvd08DvjHyxOD1VVDcPQdV3btjHGcokPt/PRHs1ARYaUe9jEVKehl8WiWSwWiwWz91VXNqo0DEVLVSy/DIF98IENuQyKVVUsM/jCfcLMqsYuuFAPfctMIsKOrTUDQdUh52EYlvXSIW1iFJ32hu2p0ywwmvEUHwvcAgwAQMeWBJk4eOccFMmFN2Akx/d40WIppbuvvqrrJoSq79pn79dFbLPZbGLMm64tY/+zs7OuHULlSlFeBo+lG105r5KUiJnrUDVNY2br9RpG2RkFH8DyMHSIHgDxfnfTtg143fY1p7QN1akpfmS+d3ScPtljzM2KaMvnBNzu/duj4NXx+wtbFBmM1EiUskAPyoKIecidQi/Zko6Ra5pyXYeq9ifLxepkuWzqZdN4RofEgI6Dc0ERxjmVioIt6ur8/Pz58+dJjJmdr7LZ6mTzyfe+98UXX+Q05MHVy1VKCU3QHAETOkTZpjHssG4JidqmJqLZ/8fem8TIlp1nYv9wzrlDDDm8fANf1avHGlikOEkiqcGUZFBo2oQNoy3ADbjV8M5bwyvvDcPQwt7bkg2rvdLSCzcaMNhNEVSLkqw2xUGcxLmKr6Y3Z2ZE3OEM/+/FuXHzZkS+UgMNcfUCJJCVFRV54w7n/P//TZgkAjOIGMpZWHDz+PDDd+/ePF5aTYaksoYAzjdra+29dfq3f/vd1ictbIrBEBWQ2G9eu33yax/70FFlEti+l1WzQTa2DalAN1/+4L13/u6de8kVSsRoNGkmSAmKZrkU7UZU7zA7YJK3ftEEbido492VO7TRdxcv3nAx6MkRCDkqfaT/jfdAvqkODg546yqUtsnLWTXknMvCvGzzk1ICdPkY8uKfUkLkvGiMB5aPKo8+cyhJ02yqqnLOxSD5eNiYGCWEYIyh/ISCivbTdWYnpXC6+FzMLJQuZiD5yUnB+75vN227MYwGCVBHiekgg2QiQmttDoVhZkKDbIgoYSQiNARXRdQ8SzoOegl7zMczzBwGdhpC1r8pRIyqCVGz/cbBwcHJycmtWze87wAl91dTDs50zJovq4h0nefJa5wFGENFUTlXzmaLk5OTk5Mbi8ViZP4P4QZJo4qq0vwgW8OMhM8kYbzWWaAYQui6LgQfWz/IiVPIbw4hqIZM+xSNO9jd1HP7741if5bqb38L26J8qDD5TEUANMahwQQCzCc3rj94uvngay+23Tk/eQxq+wbfu3fGCWazmTNcWo6tV1GAqGS6nmJKgGQT9UkePHnaB9UG6gBLgsOijqCwsMW86FNnhClETTGm2Fi1M4OR+y41rY/3PSGkFlgKo3Z+dAgM2pMEjRqLawYQGn96/0mLYFarVdviYn5y4+QDmGC+KADAWuz9RhAP5oc3bty4cfOatfy//e9/+OjRwzt3P/ja6x+pZ+W1a9fKsn786Ol3v/ttVV2tVqvVyhV0cnKtrKpXXr07m1Xvvffgr/7yayklFSVkJguiIl1MESBBQhBBUdILDPqixRqH/3hRLhLRVmiAW+vP7T6lNCjnBQCA0exiGJDyWrRP7JrGjYw3c54SjkOu8Q7PRdr0YXyO8j1//YO8yrKErZ/VVrcgeV8yxhhrX3rppe985zt5DwshTFQku9KvZ2nA9uVYzySTPMO8ZHwqdmiW08zl8c1Tie1+w3Alg2WHHjlyz/aD6XYOfr9z289shcvuKdOqZdrXTX85xg/sdz7ja+pItn8wOwXEaCu6021Om9JpTbYDKm5Fnrg/nB5/syND35+Gvn/WfJKwI8/bV1eOmAxNSJ5TOd92wMaX/qIKZG8V5uw0YIzp+75pmjHzfapUIRCJElVANMRMiexDX8QYfQiz+cIWbuls34Wm7zrxo3GObssFZi7rkoiCJPWeVaxFznwPNqQqMThnU1Fll44kUpZlHoeraN+0XdEUhd2sAAHS9sbYOiQp6jCqKIpim/Q+WPePJ9/YwpaVMaZHwKAijDGwNYUW+by1TUhJjXNVVaUUVBVBQvDZWO/6zRtlXT19+rRtWwCYL+pxFiMx9dKHEESiZc5FMCNpkoODg4ODxXI5P333XgihdhUzWyLUlLWGF2lHGZmcwNoZMp/QBBQRgXAq3sv/9ajN2CH0ZnRaZByC5EeYx0kE6ECwIRrCvkbflK1zj02cRLELATQRSM5E6FovSEgMZJjZECGST2KiRtEQQguqKWiKofKHB8foYMvezN5BQETz+XxICEhijCFjMKSysHdevH3z5OSnb75pjDE4d9aMA5rJV1ZSAORccMPwlRmRc/KEEhtmjcmUJAmLwt29fXtWOBaBJG7QK6UYNcb447eenLd9YktKiIISTexvHFaf/dWPvnD9gGJTz8q2bYt61voASn0XHnYPv/WDH3WAwlSgC0msMgMroJJBUiXNrEFNciWlf/x5aOTGJgeRsxG/tQgUtpK8GAbbdBwyLSn35957SSAibdtmEuOQmpDSqPEOIeQIh218y6VljZnHXIHReCwTB/I+OOWSzOdzIpIEUyK9MaasKpG4XC6bplmtVrN6MfAMic7Pz7uu895nvIoNp6Bj5ffMrOdnpxBNV9GUUgwBIggjSCZIj8umZlNBZlMUJSEz58ADA2SYDRFl1GIUHV0ImCc219PNS+BZ+XJXtDq+98N/G3MuIh8fH965c8c59+Tx44yw5XPOzHEysR1P7GBZNOn3LgyWRIqiODw8vH79+rVr1xeLRVlWQ+RP3hDxYpaKKU53usGjUwRxQIOThDyOCSFI33vvx4SPEH0eCHrfpZRi8iMoLSKq6Ur05X3onc+K552SgCa/B0XSC9sYUkBUTAJBVTTeun37wembIaU+BLRt8r0oWZMAfNd0kCT0tDyokILGlAAwMkYD5HTlrSm4a+ZkjNVSYBZ1phWX1htoEExCIlaNkCIGpfKQiaN0oe0Fg0OuaNZ3QtFhRFu4AD0CFsYkQoUeCIxlYwBRlXu2xhXKJoXgreW+C22nTPXR4Q31Q4/U9z0QKeFsXgNICKFpNqpalNYWLqVUVOXp+RmRyc+1976qcvdonZ0hrgEoJY0pEedgk8yJueSEObR2SPtEp8mFuLosyeDglZLXfTuGnWIPgLb5l5NlUInJAsq+DcFY8Gwp0M9DGp6//mFeuWjLd5733lkGREkpp+R9+MMf/va3v52pLDsmnPtShB0Qacq2mnKuxnnGjrZB99KxJ47bPMXH8u/HScm0ldppFUaTg52HasdTdBoLNhq17TR7U6eWfcrlPt44/fCdJIMdYuf0SHbWlNyT78NlU03glDu6Qw/Y+Zo7b5CroqKm6sFLaddI7yO53Fkx5XLhtyV24l4c4i5mu5M8sdPVD6drkq9w4aQ8aVkv77WS81Lz3ZKlO9mxPesEtm5yF726iKQUMbt4JfEx5bPddl0SPTg6LIsayAhCZY5yfSCiIcYQUuYLVTPMBuQpKktSRQtAlJV9puu9tVaKYt13ROSDL4oiqQQfidiHruu64+NjY0xKmrZW5rmuJR6OCy5CDoeuT/SCHWQMWWuRyRqO3oQQosdpLsXBgfZ9v1we9u1G1RwdHXVtkyMQjTFWUlVVh4eHm81m07aGqGmatm1DCDqKOVW7rhMRQ+wlhtAvl/OqulHXtUvZXxu7vgXDWe1gjMNtyze92XJCrir6eHGZYtIdS7QpaedZ05ytZ6bNyU1bn8sMUuxW2COQcsF/BohJ+z40hB0kSUFjEpGinikgkBrHyCjEjFiWzhY2KzemfMXoPbMxuTxMafTot0yqEGIM3sdoQP2ma7sgs7I4WM5j36cqEaJjSn50Hhwv6HSsM3ypS6vT9nlkJCauLd+6ccMQOaLKWUJcr9dFWSMXovCNb30HbUlJE6gzVkM3K81vfOqXX7hxrTZyMKtiTC+8+OLpuqdK3BPpSb/9jW8/On8q7ARYCDEIokMgAByCykkRZIy9edYc8BLFgCijyiOJXQVFBihGZPjWkxqIkmgIIUXNpv9Z6zjigfmd+XGez+dbq5VhVJRnmkVRFEUxGrSMI8I4iW/dhv4VeYjgvQ/+gnucr3XbtiKRkdq2XSwW146vZ7eJqq5z0tzBwQFDnBJGxl1sfwu4EnObLNeikIjYDCCF5KwOvVjVL0gfEIAo9G2PTIRMZBCZMKv7OG63tWlDNXbO+6s6wRV5A6MZxj45P39gzk5n5oODA1U9ODh4/OhRTmzK5zNvPTseYIPwOMooiJq2ppnRUNf10dFxWZaIlENiFEaRyMWK4NhemjVA2nIHkohYKyIxt/cpJUfDRhCjH0Dm6EMIOR+k7/vetwMMGH1KqW37Kzu9faT0/UG/Z8RjoIKq4DaZFlQV2IiEEIObuaOjo963P/3pT31azw7VWhcMCoS6KI8WR8tqEVPXbk69pG7TtAF8MEmd4ao4S2jVr3xRsEFHIUoXovrzs7OugrDkZGG2XLq5XSYuEz4yB0VtE/cJNhiwOW+i70qYl1gbMgt30ITVOnZd8H1qzvqIFk6uN4tFhUguSAqWqZCoAPTiB26XpVuddo8ePbj3xgMbqhBC4zfG0G//9mfni1lVVfPZIuPSTdOcnp29+eabRVF8/OMf//Vf/3XCNF9UXbc+uX7EjF3X1XUJaozhFKHv+5j6ogRiysOg/WaM4GrniDH+5yItXS9dnXz/bSV7kFB2xtw6+ced6YnhYvqYj25VbdvmgmQHERnRv/zabDbPW77nr3+Q15iODQDZ7RAAiIe4mONr11997fV33nnHe29dWTFnxM97n5USp6enU8n7BTFLVSDmmTSNBIxcUo9m/9OSCyC7zwGgKoyjNWNMVtpsn0MUSZmoOc2HGNuh3ApOt+ep+vxKKGmnBlXVBBeyw3GfRrlQ7o1+YjllaAdn2wm1m/KOEuh05Lxv0bvTO0W9FJkwPfJplN8U9SKi6cq1T/skIiZCooEHc/nfjonq21ISVBQRfOrgskfoDvlzmkhBhKMNYzY4mRqujJ7IU6bTuDJO47xUNcQ8W91+vkguCAAYYDDsSkkz3JErt/HNIqQSmISNg1y2IxXOFIUw83p9DhoQMHgBJUYhlRR7BLEEKSWSBOIRAJN265WqSt+FtlksFkVRzIxpwS3quQi0bUtdII4CxMY4WznnVqvVavWkLEudlVzXs8XCi1NiYygI2dmMU9qcr1xZxxiZjFBKKUkCnySIYlE05+cIKWoPGBF96DfVctF1HVoXej+rZ+hMflxAjDUWkjI7gCRJrF2IJIEerDGUgL1FC8ELWZWN6vmssozJmVmMIcWoYi/s3dO2PnbVwZHS4uhH3//Ooqz8+ZPN6ZMyRqci1gYySjaH7BkQbc6K/vR4OXN3bhAJBg/MSVGByDgw7JibppOU6roWha731hUhJU0AFG1B6n0eq2sSkCghqo9VWZ+erQ8OFqvVRtFmGtfg6qIDEOGcyalNqpTtW5gNM6H2RMYWrum8MTaolEUJEFWCNWpRrcEQQVUFoffeFm7TtW2zZo2lMZL6w8PloubDw8N6XlXlTFUJqCiK0lXDfAGl61pElK5XQ8J6VBGolEVdkFmtA0qEJKCwadunp+vzTXd6viqqhSiWZWmtPV4cpw6k86Hpjq6dSHxsCNom9Km1hFyYrg8hBMNoDIMCJEFkjAKaiKhkq6EgJbaU+t5C+uBLtwsbCUJZGsQ++g2RQWCF1Mf4N288PNcCU3PoSDaPT2bmc7/xqVdfuFazGEQD6MpZm9LLd26frzaPjXz/+99748F9W1aHXivDkLRH7GzIrW8RYWmLptnwrFz1LYo1xvjUB0nWckjJEJmcfCIiMWeiKaNB61CUmK0rXVGoauvbvm0H9BWiiBACMVlrMlkxxJBSEhXfdahhUVcGA0rsNmdA6FzZhw5Ry7ogg03TGmOM4xhjH7qUUu3qonLG8OjzcbFysh0B5zH+OyPwCkCGQTAv9bPFfLFcnp2vmLnrmpQCSWYDVQAAIABJREFU8zwvjDEIAKxWq4NlvVqtNDa3b12TJNk/Jm9M4yY1dQm+tA+KBxWDQsAEOTeMDdksfwNBS6ySUvRsEGJMxoDueKIKM6cUwp7XNJGbrtWWB7l46QpGBRBJQWMEFGY2xD7H1G/xJp2oITIbf7TDBYCg27fl5yJG5/01K+s+HFxfxhjz1d8yeuJ+v/SsvhcRxRRkXFmWjlNMTRIltV0fM8+ZEVGBgDOXu8N4RRQw8xYNJRRSVSBmVdCQFZEpOQkxxmiSrVS89xJTLGMIIYUBCYwxHhSb4JP3Pm5p6ilJiFEFhhh1uZgvC6Zn7ez72gREZGpArSSDiERRwbPG0CRnZ6U76JqNYnXj4O47j3+IhlxITGQTVxZTtEV1TOUytY0nZAe+fdj1a2ZrgELf9KFi0RnXsfPJYVdqa+CcErnCGTJNcggnzqr0oF4KcxRXtneK7KU0ybYb7kGlgGD7ENazetG2fR9S9KjRrmoVn8r+qJ4fWpDQxcKKoTWRByXRytp5jOtucwbJrtaPiWh9/gQRFzOczxgxFZbikCnqfOiMod5vFsvKWChdZU0xv3ZgyKSYNC1SdM5a5A6haX07m81CjBgZsQQ8RwQ2wFz0vXe2jDEiOyTy3mcTICSwmUzBkv07kQwmVOWh61ME2YYDkQ4CVpD88+BTnQtFxbFQUdUoMsUDtkUgMHOmFhMOGpbM3dmSUAbzWEQQVCIlUpDnWr7nr1/gK1feGQD8whe+8Ed/9Ec557pt2+xIm2k2bduWZTk1/BiL+DywmqJt+3K7vYnmBU1xFOSMUUg7BD+RXahwJ8thqp1L6QqV3ZUbzNCk4aUU+ME1hJ7Jsdxv+XYIG3B10h3s29XsY7BXkn9GlfBO7zRiYtMiYFySdnszQbicpb5Px9pHRPcH9uOMdqrZG9vjKUbHl5v/8bJuPSp2vyMoCcgUaM2eVxkZGD95BwmcYs6IioAigsMbcJxulJVDqJ0zvu9DCCoIg5fAaOudtudnuAO99+n0rG3bjBUUi+wfQMxcFGSMBTJZOphzivN/kl3gmNmUDgByoquolmVZuaLtNrlwUZNztmgkWosIwYUZHRQwBhhMW2gYIMTpFGDgMg4DHYoAItbm6xZjURRFCNUWRScxJs9PBud0axBREtgCAeBRs/nExz/++N235jev/eTvvmcIz8/XMem8qtk6VbVMhdGD2i4Wi6KwZkhKVGAauWeKF49kHl9PppuiykllygWYcC/VWt5sNtZaH2UMvXgWXWpqNTGQURNMHGujyOj5EUbCXoxxVlaSYghBg5+Xdj6fHx3eunnz+ot3XgDE4+PjHBPPzM2mA0Vj6Pz0LO/lfS+GaH12LiHOyqpyhSFqY5s9PERkHdM7D5/4kA6vXb955+4bb9770Y9/8sGX7lZl6WalGkgIvUQBbUI/rqUpiUxHSFfRyVQVSEWCJj+vLCe5fetGXZTLklerzfFydrbaELty7uYHyz/7119aPX5gIDFj125eOD74rc988nhRVFU1q1z0PZJh665fO3r34aOqrN97+MZffvWvD28c3X7hjkSoTP3o8ZOnTWcMg3NN0xDbpu/UGiAuqjp1AzKPurVpQSSimL03FZmZlBQwxmgZiTkrYaeEz/xDhv7GYG5jLIW048ufJXZ57cufMJiQ5Xz2GLPnViZ152dWROCKOdcgI8/E73F0lT8857bn5SvvepvN5vDw0BDNjo+tLYqiWDftYrEwhpFURLq+caTMbA3JlrW+jwLtB8MOf/rih3Fr08xtizGCCozP+DZ24Aq+2kjAGXcT8WMeNCJm+xkC9EVBIKopRZ+8V0iMxIzExSWttcLefnExkcx7LMHFjpZiFJG6LFRVxA7BQsORpis9YPbnsPlnj5YIDUkMXbc+T6FjtsNukpUoiKTZuBTEXA6BxJHRfcl7Jk+LJPZDj5pEJSEoAygoIxABECgBIDCCIQTCRESciIEjCl66mqTbrm9P6v/3VlwXt8fAYh8Jh4QIKSWIidBURXH9+s2H529EDDFAFAgeEFkkrtanbbPu+75pVuyg9xsFyHGnwUsfT1k5YVAGMBEpW6eSpORFUYEAkhokYVYuweoBshXQGFPhLK7OECCIl4Qh9W1sEgRToisqgOI9eQACoe/XZ41jY0A9qe9CXTMiWNOk0EhiQUjJG0ve90Somt55515ZV9aUj4vHinZWL2OE8/PzayeHiFgUxlpSBe+DiFprs72Tcw4BU0reB2NsDhYyRiUO9VIICZRSSlMp5nD1IalceJjvSXW2NYlO0hG3DOf9wjJfq5HoMVlYaGK+qpMoSxwdp2ASzg6D2BxGtlpM8XnL9/z1i3tNZWDe+9///d//kz/5k5TSYV2fnZ1llKNpmrF/2GHsDB8Cu8K/HSbDXsfFoz5tilxdqVIDoB352R5p8GLQsuPIP21jduleW8LhSPabvFt34Pid+LgdzG0/XhwuJxbCszX98Izg1/ErT9G2fSr5TnkxlvLTjhq2vpo7Ld8+i/VZ0TE7JIpRrDItyHYwzH0jnG0PIPuNcQ5CVdyl+xrjLlbwySdP2+MLUhAiGgBKDASACtlnAonAGENVIWKNMX3XBZ9SSgZNjJLT8AaXfNE8GmS2qtq2m67rusIVRZEQvOnJ2Hyo+agybWw8G33fx5RxJ57bBTEYYwJACMEaU9c1nEluv3O/l4cd2Vwk5+ylkIWEIWOn+YLmzx/v7R1tgIJkPi0T5PTuXINdJKqX5eDOmrJVRuStnElAmSwiBkl1XSOinD71TXPt6Kg0+B/81u9852+/ieTu378/n/NyOSvLcj6rF5UpGAsDkqIrq2nLl8HDKGmcPuTDzN/UIgkgWFA1iQfPlentmmWQIQRj3i/I8UqaMbPd3orbx0EEACyjpuwUn4jIWEopGcut7/POPZ/PT05Obn/g5o0bJ8uDhaqiMTGqD0m9rDYtA6hIUTgMaq3TGN9+++15Xfmun1X1fD5XVYlxbPnePt9QWZ2uH//ll//00ZPTtu1v3LgRf/7GC7c+0KfYC6RmjVU513R868aDe+9exKsg5BVWkmAuIPDCyH9ok4yCiLWKGj/yygdvHh0dztzJonR8OK/rTduZau6B/8WXv/Ivvvjn1cFJCn1l8NbNm7/1mV+5dTQ/LG3XnNaFEcCkmKKm1rOr/r9vfftfffmvXrh18w/+4A9eeOEFSHB6enq2Xt+7f/8P/4//8+nm6fHyCMidnp07N/MJN21fGlZIFwc/znREYoyEbJxFxBAlplRYlzkUg2g2XmTJjN3X2PVZa6i/cHAZb/WsPs3Q2Wg4HEJAHBIad/icMSaES2tXfsryAzXie0MS17CkkHOuruuqqvKsc7lcEtF6vZZKELlpmpRktT4z1jLzYrEoSzsvrXNOUphuI++jZr84mHEF4+n8TnPAo8TAhJhTpolEr4hPkKENRLgco5MGI1AEUVWNW88Q7ztG1BR96HzbJgmMwMzFlvVz+QgTXHZC2iJaF2uvpUuO1sONuu0RcZsqMSblbT1iLmyd5TI3OGEUxOi5a9er00fAhECZXzN2ehnrQ8QIOh0sKg6subxxXNT3k2g1lIm+RHQLxYjGpCmBJAIxoIgQxjsHRXUgk8OQ7Edjezwx4Hlm47cvgFdV0KTAoDAapBljUtQYJWFipZNrN6q35mrt0/ceBN+rkCQbfOya+yKSUmg7yIM+RgJFIgsKm9ibTEpAIBBGQIKBpqAAAobAixaOXVEUpZNQoDHWcEqBCAOEAFEkYYAYU9OfIql1XDhjTDFf2V5Dv+mfbsSAI3Ka1FiZzagL/aNH0bddURSo5Ngs7Kxfb3zYtG37tb/5q5CSYSdCMejLr37o8PDk5Nr1j330NQCYzQvExFiklJqmyU1+CMHZMg8EM+F2s9lkukSM0ZnRUmHIazE8jIaZkZkBJZuxsMkTnGGsj3AxLR2sOBFVBS8e2IFvvy1OTF6Hp08fAaigICAKbP3DB24+AjMbQ6PZxPbmGdaiGC65OQQfnrd8z1+/uBciPn369OjoKMvJiqL4/Oc//5WvfKUPngyHFBWBrRksFyQhooxetiO4hHxlVMO+cGu73smVKNOV+eA7DMP9KvAy55B3gK/9KIh9hsnfy8LfEQfuEzun79nGiO9ievtN4LNaviuGwVfJAvdRvmm29f5msy+x070p+H5POBl07Zbd+6d6lNiNUXs715H40t8dFJWmyB4e0/9EVXMdcmlT31aKV7R8hICqSEqZ2zMIo8YgxDFOB4FTSlYEEaP2RDQkBiTRXCLBEJKmmiSGRLxer4nIGGcLZ02RpxbbgGwYax1A0Jhi70PsCy6IKKZ4AaQXVRTIiecEisjZg76sDKJKkozx5VM3nh/jtnokJNiLe4JxiKDIrNmJTFUj+cxEKooiF9ZJjA1xgEeIu66zPpZlSdaI6GKxEJGmWXuoCGAxq3/5E584uX7jL7761c2mOTxYLpfz0rAzMC9s6YhAmZwlQ0SCOiYRwTZuYdzwALbNas55V0qkiDrKh/Jd7qwrZ7P1pinLuum6nXzaMclqZ/ozmYywyNZ7AwZNDxtitYKApGyQlYvC9n0gQNRUOWtLd/369aOjo3o2E9DNpnVl+eT+w9WmXa+bp09PfedLZ+7c/kAZysKZ8/Pzdr2uSnf6+LSuy3lVHx4eVkWtqkSQTUcer7svf/kr995+65Of+JUHj59+8IMf/OGPf3R8dJRScGUxX9igKoTvPrz/8quvVdXpYCaRUi5ccsu3rTyGZ+XCcLhCDNFKOqjKj33o5cOClmUBSY6PT8ia+bWbvDjYRPg33/znOi+wOysJThYHX/jcZz9wfHRQmcKALsrQd2VdW1d5tI/Omnvvvff/fOkrxtX/yRe+cPrOu68cXzs5OblW2x+/uf7I3Vv//X/33/6P/9P/fP/RfajnUhQr71nNoj7s2ycZc0TNVHbKxphXhpfmji5zGbIGb8Th8+gk1/TbJx0mKXwhi7hH86Tx8c/gUowxg1u538v+nPkPqcDwOE8fma2KdSLOHFDHGKPqkNcXY2zb1ntf1bPT09PSOWvtYrE4fXpe1rNsEFqU1jpOKTk3G5kOVxqeTcd846WU0WoLdzYd6Pt+s9mk0BomVAmGmEDY7ajldzgsl1Rtaexspp8OIpqXBwkhxD4Fn4gMI2nYl8JuP20kvE0U27nqRdQJ2WS6pI9XP0i8Cpa/Isdo+M9pMEuMCpltu83mHQAZBOAtTpLDh+Cy/VsWNOYB4iVGzwTAQb3s1C+7KncRCclHSaMtUFLNU8G8wOh4SlD+XeR8u3XOsJopgAooZefjQUpPSSkEX7pZs+ldBaSHqF41Szv7mGJMkBIggSgwAREGrwYQlQKQCKomUNBojVhSAgHHTmIiVRVI4SgCRio8GetKdozOaKc9RI9eUMmgSAQCTz2BIlIPJglDCBjAMTuuCSuJVhKyrfueFQrf26KskVLpmECcMSLB+95YdIUpyAFQ14b5ol7MKsTkQysaACCGzjnnfRzKScSUUt8FIuq6DgCZOcYwzEYHoB4QCTHmKxxjIBLxMLgzkDKySOYk04QvIxcetBc6as3/VwDJcR1IowOBwlRwnYcXeStTHowLcFpMZUOycfvLoMX0JmeU/LfGXz1v+Z6/fqGvo6OjTI/JKUavv/7622+//e1vfP3mzZur1arv+7qu+8Gk/urOBOCSOeQOHAd7SXo7lLxntWdXUiIvkmcnCew7f336V/a34Sn8NS2jx0aCFHZS+HY6WLjKx2kntW8chcJVHK1n8F13uUA7dNbp5rGD+E0hxH0kZL833mmcdtrLfdBviqBOD3LAxy6TeLMvzn66el6LYRK8e7l2oZ1OMleHYwuUS7ELyeXkmC+MXZAViC66wS2hSzUmH5MHAOvYiKEQVRUkx/XKtJAKXU9EgLQN3ulFU67zkMmwI2ucc0VREJnRnFAhMRgACMHnFD6YeKW2fVcVZd6QhuBHAkVIKojGGNP2/aj8ngaa52pYEQFzIHfuS7ePz9AKbe9DNDTYizsRYBOMK5wCM8doI0eFlOlzKSVblvVikWW9ZVWlpMu6CtYgm6qq7j98/OGPfbKazX/wve8+fPfteWlLQwaUNZKa7BHPQKOFIACokoAawtxYwuW6n0ABMcHgkAnbRhGZEeX6zRuA5vGTpwCYkkyx8B2m9HR5mTwFJCopiYKq6JByjkQoSmqJDZIyFkXRdV1KgYhms1lduIPFsqoqZpYEHmVzdv7u/Yfnq/WtW7c//Et36nL25k+//70f/PDuiy+89urLR0dHqevfe/uduqxU4tnpabdpYLEsrFvMZtn25rvf++Fbb79396VX/vE//s//+I//uGubj/3SRx49eO/89Mny6LBtAhUkIufn54pwdHT0+OmTlLb2NkSQkhKKCBCCAmDKRqDbGylq7JfOfeTVu4vSHNXFwtmjZW2MUTJYlE/X7fd//s6P331SzCrb9zduzD7/278xM1hgMIiH8+WsuhZCCEneffjk0Wr18Lz506/8eQSeVY5AoWm4ba3f+ND+8kde+c73/+720fx3Pv2rf/aNv33QxwQaiQp0sRdGTSkOlevWaibf2MYYBNIkioBIzrmMvYypDNseXra2XDxKBlJKLMk5V7iq7/vxEo/26FOCbtqODjO5ejRrGd0ddmgmRDT6RI43Uj75SISIzhXZ9ikDtjn6L6VUluVyucwVJxG1basA9axkZkm+LIuUgqQwVQTsG7fseJ4haDaqneJjKSUi7vv+/PxcfGsNg0RnmBiUSpqcr6kJJ+a/q6ByEY1wmfKJecLiDI3jSALMjRSzoX0O5xUUxeE9rBcxMAOEgQAX6YsXGn4EhJwlMmSgT7akCWNoerQAMaNpopJGJfxkKchEugHl6+L2yDLMTNOQ2+0Rb+N2o8Be/M+wr12uFgYiMQyDhqSDTUBSVSAkBMUc5Zc1WopXb+47/d7lXVgARDXlXw+goyiAEqIlE9EomMf3z9HGzamIiLFUOHaG57PCOQaAhw/PVYEBNdlN1wdI3keyh9mWTBViD5YsKkmAc580CCqxSN90hqCwkRg83SvqqqhcAG9mplrMbWX60EQBJiDHCCmAivguac2urvnWyQvXr71kaNH2kITq2WJxeBBS9+3vfH21Xnu/tgyM6UnPbE1ZV977e2+91XXdcnl4+wN3EO18Pl8uDw+WR8cHxymluixFhKwVEd/HGIK19tatW5///OfLsnz06Mlms3n48CEA3L//IKekPH38jqpuNhRjVMUYEgD4EHzomJkIjTE5IhJAQlAQFYVMpRiINlMN0ZY7TcBXxmwMJWICVRRJO/S0/FEDv1Rh35xzvO6SwFWX7Ald4Z63fM9fv1AtX6aW5Y0z/+Pv/u7vQgzf+9736romor7vq6par9ej6csO6TFTOUbWct5tVSETsp+VxzAFqcY6Hq7wO84GuANDbII7jZG7V/RO+9xOvbwHDm3GVQNIULiqptzj4k/2iZ0O8FmWzdOSZSfsYc/EWadiyyud367ELfdhOthL1N3P0drJYd9HIPcFEjsd785XfpbaUFV2OK4IPMRU8K6dca5DdhL5xsSkizDTgbuPKAlTAqDM4hBJiMoGiSBB6rrOd71zpbUWlFS6QUYVfJYF5PrJIIUQRMRaZiZVkJSUQAEjxNB7w85l51tiW7hMLQMASCIoIil6zSVjph+RcQRD6UCGDSH6XlOmdlKu84wx2VYuP4x5/7hshGvy+FA0obDi1HpHcZDMMYAQWWEBIGPE2iKjFsnaGGMKXlWDMcBEm81yuVwuDo2zY1JZzbcfP35aLw/6IGdN373x9uuvfvj6tZMv/cv/uzS6rCyhWiImiiqqQEzARBc+k8PPOcECJ9/iAiG4TA9mqwb48HB2+/btJ6eroiienJ5n6umulS7odP6yEyKSUQ0RQGIRRRBDCCAEKJKQCVGR0HD+pRhCV5h6Vl7cikyPn5y++da9xfLg+s1bjU9//adfaZv285/7zf/4C1/48Y9+dP/+w1dfekl6/+Cdt5kohbhZrdumiTEaa+bz+Wqzadv2+sHxJz/y0ZdffvmdN978Z//FP7GEhFo4fvjwQdeHr/3115o++qZFoNMnZ9fnC7dZDzcwwvQ7ToyvLpzi/ObcqLzyobsffPFWYeRgXi0KW5alsRZcmchwZf7mW99eHh82IXxgAZ/99CevH1aV5dBtqmXdt03pbF3Xrpq72WF4672/+uZ3337nSUhwcp3qglanj568e29ZULEozh6+i7FTSZ/51U/+X1/8Yl/Nivky+AiojljQaAiiAwcVFTJcSflkKmb7FuPIOAeMQWIMyceYhqRQBERjmYxRQqXB6imBRpGiKKqq6vqmbzAj4d5756yqJEmIBNuGwblyTG9HxBQVQPfkc1nfxZmEPUKF2xcAgKRUVVUWMuQluiiK2WzWtN18PhfREMJm8ziTypqm4YkOsK5rvcoSeSeocOc3xuIUzB+NJtvzzaNHjx689170beEsanKGLSPacsQn8/cdsFNjMCOWIoOaFhBBABQUVfJtRTqd8g1/NKpEzbf+1rFl3HHhknrtolmiLZCfASkm2EqnMWY3NEk6up4C0NbvkPCSS/5whIOh0pYzqYoS81/PWfVKQ6LG0IWOkZUKCkPc+1BtAJASsZAyIWVgkib7ZmEMXHJxHDRdqgnGcBdAEAQRFYn5mHJHKigQAUhRAM24+asmxUvczvcZ7F66PUABBGmwp8vPPTPHADEmMsBsFV3XSuqCRpuxpRQFUQFMlsYwAwojGgGbQicpqILYLmpUVlCVKKIGxcSYGG2UZAAFyMcQVKImlERz59AFYTFF43sqXIIEhlGYLavJgmxIkkTFAotQVdSHywMVRyRRqawIOCznlZdONB0cHEjs+80qSaEBQggACsjOVYaLul4imLpaOlsDMCgzMbNTjcGLtbYoeKy+lstlUVQANJ/P+753zq3Xa1UhwrIss52vKgNQCC2iSSnmoTAilpUzaEZelRlUOaAASIoIhOZSZUIImnIo+wAn7AhmJ1UuZO2PAm2NW/at6ceNexJUY5R0RJgHNi+b5y3f89cv7jVWez/72c++9rWvvfbaax/72MdijL/5m7/5s5/9LBdD2W15hzG4A0Bdudi9f/rQlC64I+Sb1vfTVnCSwCNXUi7Hz5n+6VxYX30Ae2RUgOlU8Yr+9soAvX2hoFzV9e3gbDvhvPtsyWdhdDthGOPbpjaYzyJq7rRw8Aybgf1Gcf8c7uO3O5GD+zhkzuC6+O5AgDBYodJ+YtUl15Z98eH0tlHQpIoqIokhwyaIqJLtO0LomjZnjufhPajLYFdi6vteogFRBc6kwCmCjQgoqpQ0qkdvbDBFoXiRLYGcwcAgIpYZGbquCaEqy9I52zZt0Kiq5H3GIvq+z21e/kZ931rmHAyd4cGxEMyPZwI1W2CTdJDJZI3rhVvscIZJUY06oiwF1FRUbFzuREOwAOKCi0EMu8XBcj6fI3JOby/LMpl049bthEbQRoGzJ0/vvXP/9bsv3L59q189RQiYoigZS44LVxQoikTjhgcgsjXcF1XaxvENSw1eVHyDl72zDsk4c/eDL7OtOz9MN6y103tt/5beZxDEKKqYVHlL3DHGWGbQgIjWMBtCIGuzaT0IKYhaa5GAiJqmCeu0WjfLg8PVpvmLv/7aG2++PZ8v7ty5+8Mf/vBbX//6tePjj3/kw33fL+fz6ycnEiIAaky+a7u2LaFyziwP5qr6j377xZs3b/q2a9vWGiqt8X0bfJfWs7U2n/jQ69/43g9i0Kquzh6dnszmzjlbFORjjJF4YAcIDFWsACCmHH0CChrD0cHyQ6+8sqiLawfLeV3VpUWFoq68UlQ4Oz/7zne+k0Jkog/duX1ytLQgDOnmtSPftYfLhe/auq6NMcvl8vz8B1/96jfAwOFh+Zlf+VizeXqyPD47f5LCjUdvveeJDPFbD+7ffumFo5Ojvunbs6csRWEK7TdUgcQ4lMnZuCXGK9dYQ5Cfjgzaj8LbbM8wSrXHBTDFlEzKOSu9c4ORyXb0IyKqwgOJwDjnCA0zwzBqlMuzM5ruAhl5hst207khdM5l/d54nHkWs940ZVlWRZk7T1sVIYTFYpFbx6ZpuvY8I4HWcEpxusyOjfpUYj2Z+m+hSCYgRB7auSeP10+ePHnvvfd8tymYY+iZ0TIWs+WoQnTbV5Y25Rz5calk5qhbOuXWiiuXtSklzHmfOiRegICqjM3eBdENRLOMcDJ53RpGpa0gD7ImL1foNAgUZeIjAxkSuUqyMZWpyljl84Ud6NAEgqqBweebVJGywfSE1LNN0AYEkISUIc2UGfpjBa8788pMtNiuJtuDYkXI0pWc9akAiBQxoaBAQmTVBJArd9qeq3SZ+vrM3u/i9kDKWoLMZM6aBERGFE2SUDmB70LsAQaPWWFDzIYZU1QPGaAtCK2kbEwKgFAVEKoWBQyBQZAIBBGi9G2ilIgSKkACMS2KKtsEoW/rgCBNqhdFMuHk5LAJjaYYkwDhetOiAm933gWVKQSDxjojKZUIEaPAuY/r2MDxUZECFdamnkswoTEhhOADIp6v1iISelrMT4PXuy/1hBWhEjkikmQ0XohT8vRTVatqZq3Nu/b169fzfp3DMFfHtapu1k0IAYDOz9dEdHp6mu+Ktm2NMUSQ3e9ijGlkyeNICxrc4QfMXHbThnX7P8yKzZGWoltapqqIglywkHQvAvqKq592zV2ft3zPX79QlG9sij796U/fvXs3E9iquv7c5z735S9/ueu6uq5PT0/ruh7ZNe8jQpv+qystIq9UkY3ZuFMkKu8EGVrc0Qns+DJPxWyX6CyX3Q53ahEiSqDvL3SctmR5+ZgGN+V/NaYd7gvP9vP3prSTS8xJQRhH+1ul+5b3nyfp4xdB0K2/2Ihy5k00p1Ph1txeAa9SP16itk4ux06PvXN42AJAAAAgAElEQVTh9BlZpXBVPNd4hndQPsK9RFqVKSl0nMpPL+hUxpPdZa/cUEe6Y0IhyQWfhq5B0tD3fd/FGEnBEqsqmAIMqMTALCISCwAghHa9mUaij3/XCAkMfawxJjdvowFglg+BqJbKRH3fhxDqurbWnodz7/3glk4F28IYx5xGi9o0uA76TOw0UxtSmipgFXTwv9ni08M5HVh/kOUNklhRLYswsykKTBFFIzMyoULkCKs1GbtcHtbzWQxijPEpzhYH6+Zp04YX7r64an3bhc/+zu+8e+/N9umDsizjSg2icYaIrCmiagipcBnr2D7vOXD3shPvhEA1BK8P7T0xs5JyWVYf/qWPfu/vflSWVR9DUdoUdWfssn8r7jxcctmnngAMszEEEZTQGLJMQFyAYUZrTOp9CL0lttYy4+np6ePTp2zc+Wbzb//m6+vG37x589d+7ddV6HO/9ctf+uIXv/nNb84Kd/Krn5zNZrPZbHX6tCpLAJEYu2YDpCXP51VNREe+7s9PF2V5uJydPXli0bEmljhjDEi//qlPf/f7Pw4xYYJm3XrviUxRFKtNk1IC5EsDlIlMJH+7Cs3tk+uHVVU7e3CwmNUlisxmMwGIKRlHP/m7H549fFS64vrN26+/essiLOez0pmmaerSdV13cHDQdV0EcPUCJJUFVLX7p//sn0J/36K88+DnluL1J8cH106ePnp079HDaN0bP/7Rk/MzVaqLgkFsbFnRS0oSRBUNMwEzSUQgBFVJQ2t/ES4qkk01tzAbbXswOxnbme2WJN57RsqPWM55M4ZHy5aUhDJ/j40xJlfe49q1tW5OO/3eMDPa3i35WcufnHHCvPH1fZ8hvkwsr6rKOZfT/7ZiRWlbX1ZVNs41xpRlqanPavcrKfpjtup0/QzBG2MUgVSz3NE5VxR2uVzWZTXUqX3fNmuQCCBon47ZhtmlpizLqqryD2PA7JT2KZi9JJh5MJoyloAGU91htvDMB40AkuBg3/I+EeQp944iw5nXSwZdo7p+ZwcZzQ/zkpXNuXOTOcrtUGPekxCnAoxLRr0Dtp8FdZfV4EO8i6pm4muKuPWe0eEMCECW543OWPmu4XHCmFQBEislEtyavuRIDQXBf4dO78pTt71VxoWOAMj3MV89JQ2xX52tV6cdWaxrF6XPJ9D74H1KCVTg8OAYlX0UTQoKjFBVrjjyKFAUprBOoxJYDNisgwZozjtImjplEokg7EUgpBCa0PR+kVyx5MXBi+zxbNV7D8HHpokSAQVEQBV6TgCQFOu6NI7RcJRwtjq9/+hBlPT66y/Uxez86aZbde1Ztzb04OH9ZuOJ4ey0AYDgQeVtYwrfC8wIlJ2tUkq+jSISIYyT5VwQxuhD6Ou6Lsvy8PDQGPPqq69mla9KQ0TNps1iy/v378cYHzx49OTJk67rHj165H3nvd9sNimlrmsyJyxTDxAxO8RYa4Eo+0VPjXMtm0u08G35Mi0mt2XJhZE7oGRW59XJHMB5MkGoExkhIDzX8j1//Xt3cWMN3XVdWZbZgTqzN/PSHELIdXN+Zwjh5ZdfJqKf/OQn9+7d+8lPfiJ+EO9lyllRFOOH5MYvYxH503ZIVuP6vrP+jpvxmDA+HtWOVmdK/rwySGDH/X+fNL8DYY0aMN3mJm8lXhem4bmeEBGmS1m6+VCn3doUwhpXgan+Crb+JaNaYPSX289RGH8YA+4y/jNGPO2rB3fATJiIzsdTMXZc+2kKA3a0vQQ7O9M0pGGHxQpX5ZyOCVRj/7PT7I0ByvlaD+1Bynt3YubcSw+QwMQMYJpqOBJcs5PeeKjjHUiGDA/ybgYEItWkkojI9+3Z2ZnEeLBYIOJqtZrNZmytqmhQgMDWWREACb1nZx3AiC1kzR7E5L0n4wxR3/elT4icVHHbZA7G7ikF7w2jKQrftyqzwhVVVWUKCgAUrrJGXVlmQG+bXoB5d8vipR1lqbW2KErIkRI4PLBjIPXlwOsL5xQREbauJMLUNA0yIsCyqgb/DMWj45PlwZFzLhTCzE6E2Qi6el7NF0dtPDusD5DMiy+++LPVk/V6bR2TDPIVEUG2cJE1BKoaJaUUh5uKCeKF6YggAFPbd3Vdd/26C965sotd5sV8+PWP5E7eh7RYLE5PTw1zHvQCZEMmzSpKa23OZhTJKhoUAZHsdJefYg4hOEPGEREyUu+DJnHGGmJFAGud4fPz83lVioj3vbW2bdsH9++fr1Y//MlPTVneeeHFTdMp2aePn3zkIx9N3v/e7/2eRSAVi3D66FGGWYrC5tjS9XqNTLYojDHUAWkIqX/y3qOmWaPomjClEGLsfFzOl73AS3fu/PDeu13fR6B3371/5+7d+w8fppSsK733rqqSxBG0nT6PRBTOuhev37KERwcH83mtoIUrkIkAIcbkw//7539Wqdy5/YHXXn99uQQmCiHUpTPO5ed+vV4XVV0bG/puMSs/9qEXP/Mbvxk2q6NSvW/O+9VP33vrtFmjGLVuoxCq6mnfrzZ96ezMyH/4G585PDj4i3/z1TdXm1lVrtum3TT18sD73uRcbJEc+Elb5RkRrTebDN5mYu82ItxMlgszZVqGmNV40RhjHXvvi8LFbNbCVBSOjGG2kENBE2TIKy+wfd8zW2NcpotPLU8y2jViCCP0l5u6jOPlc54R+5RSTLKFkaNzZQwxSlLF3rd9X1iD1lrRWBQmD26mA4ihZ7jsxjSmzsS87zAhYk5FsmyYMePt165dM6S+aVL0vott22LwO6NM59xisZjNZtm0ZpRPMzMgDzI/tsYMkKAxJkY2BKAp+l41OWOIUFIQMiNQv5XmDd1ImmByeWVmoXwEoqiS9yNDBFEle13o1mkEslf+HsSHiFkgJ1OIDxQQJA5/TBQyy45H/wwc+M+4dfpNOvhsiebPHMw1aRgtMdDU9zVvJZeM2XSrxxvK/cGmFAYvR1CQBCKDu+qgMskGjltLGJ0go/B+7fF0GzWKQoJEqmmwLhYkwr7rqrr2oSsq9/jxGSR2ZakpkpoU1RjX+0gEIkAMIuJsBb1XECKQCDEQJ0bE4BEFS1sRcEwp6zxFjYTEhmIISUA8sIEoPhvIcJGAtGnP2DGhAmoKkQBUIARgBEIANABgXQmEIrGwJDHEtEnSOGs19cGTASzI9RC973K/3QefB9r5DHRdZ22uteIgYUAgw6HtMwEnT/8Hm1YiY0gkWssASgQpBWYMSfMdQURd1+QKwVoGEGYUiePIKf8Jyy5vmn3fFUVBlL1zJKZYu/lYd7V9Nx0oZzJO6HtmDn4w944+5PJJVVOKTGZ4xmUoekUiUamq03pm7AZRdjNLnrd8z1//vlxNAFitVvP5PPd7+SbOt3WeXGZ2WW7bRkHUm2+++aUvfSnD6GZCHcwcm6qqVPXnP/95blqappnNZrl73MGLptytnZt7+vPUf2WHefg+KTc7ssBnxUI8C4fcgRafpdO7kgy5A5ftdFw7g8ydNngHWNvxzBzypi9PhnZK/+lh7CS8wySucJ98O/5GJrPYXNDsd+k7FNMrQd19GHPfeG1HQzhh8AzE92m+4vZOo32N1s41fRYJNpcqEwcdyjmqIClJH/pOU8jnnhCYQGLiwiBk329GjEQG2Q5W/5RGOHdItDPEiRBAYiIemauAiEpmnKxLnneHCCLZV3oksKmq9/7s7Mx7X9f1YrHoui4zPHOIHBGlFHKdms9J1MSIQEPYYK5aL4/ht/K4rQWZ7k1GrCttFAAZisIYk4ox5vj69cOjI1UtBTNJtSxLOb4lAEHxox/9eNOsfd9uVucP7r9rDRk0LJJdE/SiLc/3KuwQgHXq57Q95Lqu15sGmIqyPl9vRNAU7lO//OmDwyPkIsTYbTl1g7PSlXzpyZ2/8xBN5qaj/C8BqrVMDJl/qyFZaxUJAIrSlWV5+vjR22/9/N69e0T0+quvLI+vvfKhD80XB4vFwbXjm3U9m5cSo189PW03bRf6zWalmmbzqipK54wx1PuWNmycLaqqKpyCzsr58UG9Xlfn5+e+711hD4oFufq87RugO6/c/d6bbyViIOy8z85Ywy3NlKWqUQWvggsOi/J4vqiLMg8+uLBk7abvy2pWztzffuu7RuQ/+49+9+jw2nK5dGXw3gNxFCgsJ9U+RFVV7Nq+jyInR8tf+9QnNDSlLSC0hGDnRRPT6uEjB87VB4/atrHmX37pSyGBa8N/+U/+08/+6qdeeeWV/+a//q/+hz/651/81/+KFGazmaTIbHzvmbMe94LRANvpiW75B1uoyuXmJyPzIYTsuSKT1QpQdHg60gi5D5kok4mSMXZE0ojMaIQ7ifTMrZfEmDrfTnNNrbV1Xdd1LUO7OIT7jdj+0fHRjRs3mvU6P7/BJ0VwrqxnVVVVzMTbpzKPrp61DV1kcE+cVwBgMImazEbj9gkty5JVVSIzGkNPz0937nPve+/7tm1yLmiuevMCYgbhnyNjrC1cWRRFYdksFjNniAkIEkIsmLLWSDNHc/DmzEEEQ9jpFg+ksUXKb8594YAlThwQBwhj3BpkyJDY2Vdh1LBt7QthG7SwdcpHVRAwigNGSgOVYXBVVgVFhpxDgQQADKTD/0xuzhRBciMHgBcEkylYSACakZctEzhTQreup0lUZZuoTeOB6tbm8RIZ9n1fO3ZToEkh5cif7eOON2/ePDt7yqBNs/nkxz7+4gt3/pc//F/JATMl75/ICgmqGsoSZ4v/n733fJYsue7EjsnMe29VPdd2enoMBhgAQ5BccgmKpEhQG4plbIRIRlAb+u+ob/oLFCFRERLd7opmSYJGIAkQGGAMMLbN62eqrsnMc44+5K377qt63cASX7uiY6ZNvTLXZJ7fOT9zGLhC4L7XYRMlIyKDVefPemZ0xIlyjz2a0yQSyVMAM0BTRGDv2ZpFtVg0t+q0WNSGenCyStYvDmvRdHS8qBvWpCpgYkTOEQPQxUVExO9873v/8u736sYRa85pddj4yplhaqX2q8efnH7yw8+X/rA6PKoqvn3nyEyIJcZIBBl6BfpPf/anQ58fvvLw4vJcRG7dunV0dOSrhUE1kc6m8cD5+flE+ZmG84uGy2S7lKZHR0eIXPqqpTotJO1SnX7++ecmul6v1+v1ex+8X/wpCkH02cX55fqciFK81qOfqrW6rq3oZVBTHhB43tqeiANIhtcse6/PJxThKoPqevue6SXke/n4aR8xxhIYVVaZ4pNGREUW33UdIl5cXHzyySdt237++edf//rX33jjjY8//th73zRNSumLb7x+586dV1999fbt2yV4pBS5yPzsyZPHjx9/8MEHBf6FEK77g80jTWhe3M9HefsJe/M6/ichjj7HIoVuBCrF3mKrgBqfaYYG+mNR35xwOCVfb/9L4+sYzH7Zc9QLz41JmOSD+16aN0K4febA3M+z9JzmU8obFXcTpHmeRdVObf0CTxq47pW676E/f7v51HG2tpJddz19Aad02hKuf6RpdAwCxlQkGTkPQ9u2krL3HlTGwTJqGSwASkF95NSpw3K4xuM3eqsgYsWVc063Hm6F8OO232VrAkhipilmBCcqMQ3DUAwAS8+lODoWrrKvqqvKUoYxyGGLEsch3jZvWlUJjdw8O4tmR3sqsEbmJGyZvUQE7HxdacqFuuZ9jjGS93fv3m3q5ZAiAOWcFYB9uPXKww8++GCZhBkfvHLvs49+uG4v3v/+d6rgOHkUKDWKzQhy482FV6dJZ3fAPLA4ZUkqgGxIhjTE9Cu//qt37z0AckPKgFS28FEVdj2FbLoIZU8Ise8PDGiM7AhQDQ3qKjgkR8DOi1hd12KQhtj3/RA7BTo4OPjVX/nlN954I1RNqKuT23e9r3xomsDD+vz80alp1izBETpX0sGInIL4auG9zyJdtykf23vPYF1WM+TaHfvjka7GzPViOFsf+PDaF95U/rNsOWfte1uv1yXv0cwQKYswX7WZy4EtBTIhLqu6doFtLMCZmZwjkfP1pXPh/iv3/pff+13N9slHH7168hAOQ7fetO06Sa6cR7QhRTQrbIIkakQVw8Xl+vaDA+wxqbi6YlcP69yu9WLdPW67/+u//GeouPLw81/40pce3Ns8+by9tViE27/+a7/yB3/wf6DzaFiUSSOvYXvKRiqBad/3Klc+yYVnWP4LgGYq2cYxD4Bz3sDUTHMGHF+lqF8MBGnMe9At/iB0zL4IouZpyDBagvFUKZYTUWQCo1HTdjKmqkOM86ngxIYo87fLy3VdVTlHRBSFpmmWy6X33qwMH0BEmHaXqblIYVQSzozKyhkvvrKO2BHPCR1FoYdgBoJojmDTtxOTYqJsTBiv3Ix93/d9r6oGTETIntm74L0LxTf1YLX0npe1ayq3aDw0tXM8Wq5OJp14le0w/n/8LraVKvGYh4NkNmI+Q9BxH8RR/VQQYPFh3mnmbrdPBSy/Jq4b6ciQ0xF2ynatK9xNnQ4uQLHmBQC0MUcbFZjQKRRBHxaPzSLMI5DtN7raxA1hRiInnZcBOs4gbSpvVIEI+MdDuxu17vNt1AwLZgaUknphBiL59PQJYG6WjXRt7OPh4fF/+K3/6Y//9P8hZENLQ/I1hODQGbtMPqkoUJctmyEC94MmAnNGDgYQ0IxGpGzGIoOhgkMAMRRwSA3ygjOeccXokHyqvSMUIyXTwKSGggaEIVQVVyL2VNZVVQ0p5pgQDxigz1JXjtCbWR4oGW7W/dOnz+yAoSbvfTVGoZZkLxXticLps88k22JZff70IzA8urXc9OdL8qN8vVB6RUpqnkE5gdcgH3MYvQAAiKiu6xLTUo7wwcGBc67runK0h2FwVO53V38WnHNm0nXSNNXZmakKOZe2/m0xxuWqERE2VlVJPMefAApsAFriIXfKkm1tI89rVSNSGVLPi8KXkO/l46cldoYQygacUnLOvffeex9++OFv/uZvtm372Wef/e3f/u3HH3+8XC5TSnVdf+Mb33j48GFK6etf/7qqvvnmmw8fPiwhOFDc4iQXA3EkNtWTu3eWhwdf+sqXnzx58pd/+ZePHj0K7GDPU+F64vmVNGvOctnBDDcO33ZsG/ZnfdcNP24Ou9tx/9tZnXeyBF7Av59XmTuDyt2vD/iCrMJ5gMH2CTofZczlcDtcytEB/yYwuYM25wm5+1ORGw1jdnLP4HpIxotT4+dvulPxPA9YTlh6ZzA47wLc6JezY0Y6NdvMjMxGnzhVE5Gchq4FzeTZRFCtch4RkT2iogggGxEoA7FhZvbKIqy8vUqLjMezU6Co46uaGTlGHgMhJmyWVAgRciQCiYnqZvoWRQ0bY7w8P9flcmQaS86SNEtp8E8F3M431W3KMCLt9cu3Hvk7FzwTgIGWmHvj4BlQEUVhuTqs6gV75wGTiOGYxWzsv/SVrz1+9Nn33/3uYe3T5vzP/9Mf1aRAAIwIZb5Zuu0jp7VM+QxvkOnunPdBNFTNkPKQMiD/2q//6u1790O96GNSAV8Fi6lU4TFGJp5fYNNx2E9+21KvtSgdYcx5NkTUnBCxqnw51M45jKkO1enFBYgWfmZNtGz8sq5BhDRLtPbiGZFj9hsO3aYjluDIe+/ImSQAYO8Ira4rX4eYUtt2U+68WzHVfiR7GakqldkUuz5JtaqPFnz33sm9e3c+/PRzUYzRNpsNEpPjFAWIVLVk1JmOJv6zQypNFVBTToNjDuyq0CBiswwuSN/HwO7k+OigWbz12ivtei3LpXNONQ99n1Qqz4ikJn5L7B9iPF4tVdLpk8+OaxQFqvwAPKC6g+Vnnz7+L3/xX2OE44OKNH75C29enj65/9qrOmwcHjliR5Q1t5v+4OhwEHGexmmb4YRwRgkf8yTeYy76z5GfDEaIyuyuJmDEojnHKJpKAKyqiqb5iKzQ/hDdxF0vb11W18JjLBX7nPEOWy/1CVMV/5hhGLq+L7PHEv+gqsWx8/jkVlGzO2aAHEJIWQvsTCkhSFUdqKpqBEfPaxpuM8Gurfk0Fvs4RS9MC/QwDENKZa8MIWhOoiNVZ74y72fzTOETXd8BkEKHyGWOiOwYIVS+Dv5wVd8+PrDjo+BYq1D6pLOVHMeM912H5zGP+mqeD0ZbXyEw2Lct3Y8LutHCdN5nlN01ZHSHgStKQ0F+ajAO96Y1xmY0exkXRdyGbsM8onBqTsG12tu2tM+ZOAVAzNCARo5reTeyYoiK9rwp343HAa58CsDAAK/5xzFS328ODuuhX9c+KNHZ6fnXf+GX/+7v/7/L9TPHi5jPVcBXNVIc4ka0B2NXQbOiHD1Y1XeZa0ADkVyQBZoIJAbXx0yIzEQOHROxZLfpLK6WXjGraDtATb7royEMw6BZzBCNUCFmFFQRqRa1pFRV1aJaomKzWBz628PQRSV2+Ox0DdZu2r5ZriiwQQYkAAEU5xEdixiYrtuzJR7W9ZKckDMibFbVFFwxcmzRiIAZSwxS0cKVO6jIQySrykhWKrdPuc2dC5Pmf7o7jo6OTIoxhHvzzTcRseu69XrNzE3TEFHJdCVy5+fnOeeUhmhxy96UUpSVW37sbiM6RwWrmZR2xORKZZODvc0uTYCSiqmm6XrNpi8h38vHT0vs7LquaZqC/b75zW/+8R//8e/+7u+GEP7wD//w29/+9r17946OjhaLxde+9rW33nprtVqV/dJ7/41vfKPMAEWuSs/iIptTEpGqrlUkVBUA3L9//3/+j//xhx9++Cd/+Ec75eY039tvhJQ64EaX/5+EbzkP1tuxbym37o1Tvjmjcl4l7LTitlP4m3n5k6hmZ8S0k3MwvqPRzoxrlrxE5TTtvPgOP3Yn8/3GEIsd6LtDW50+5/6gb+ft4CaLlxtThm4k2s3fevrjxH+YH4c5qWn/jD9vm3yBOuJGxi+OQgxTzapqImZqommI4nNp+InzoIoiRBnJAZZEXEJmYuec5qIRERHRNEResHMkAgaQJBeW/1RHjuBcTU1SShBjFYLkiACMmM1ErGmWiNxeri8vL0Xk6OCQkaLI1LwsboTXTgSN3QPCEtRNs8v1uU3l7aFTRBMwZCIlQgeIjGJm9+7dY/aI7KtgMRJp3SxjjELBe/f6qw89xHj5+PGjj+L6CUskEC3u7OoAi4EbTDof3RZ801Rq1HDCtdPnQpVSIhc0Dr/wS19/+NqbvmliEhRFp96H09NnZf92WAK+rmV+wPWyae+yHIeKU6ILgYmoZwzOe3ZExIgEGEKoF83Q9cWJoWqq20eHh6tVVfthGABM+jYrEjFUzSp4V/lFXXvPIrIeNgriHCGBr4KCxRiHofc+pBjTEKXK7viQVEuWdJmeVM6TY0hSsb9s44N7d3/hZ3/m/fc/qRcup9z2XdMsiUg12ZjVVfhypaIu57oAXV6uAjtwhGRKiN45BDakelWpnDe3F0fL5cXZqeXBh4NLoGq50BRTjDlnTwyEoNgNMcbIImZWVeHk8PDTTz+VsDw6vHWeMwC7yv/NN7/1zb97lx3UDi4ft19+5eSN+/dA46effrQ8CmdPuetaIrQkBOqc62KPxAgoIghUdDhFoVp6OvNMueImgsAlyK7gPZj5NtmWjVkQY0rJgEpxNusuGW0JsXNaROF+EnFKw7zfNDfimpZTEUkpxhjZOVUt2SqqWsxUFotFqQ49uwhghjlnH+rC0+66tq7cYrEggpTE8VU7Zuf6nCj0cxI+U3EoudbaK2v1er2+vLzU3DOhY6bRYCaYgYhuPZDKqxVUM9k4M2JxRiqJgpY1m4ICmvUAYGc5VD72S0JYNrVIs2UJTEp4HcM+twdte9Nd4UwodMpiYjgp6gHLT81TzgvHehIHbn0sRohkauUIlN+M3ps2cU90BxACXOWej/+0Df2DWbj2hBQRFAyxYMN9yTrY/m6LW8OzQtgpZlllAZ8aizYlqIyAkV5A7Hy+7Q2YjpEXUzi4c66hykzMJOWuao5un9zph/yzX3vnm3/3N4iqXBkMTb1arKiN56oRwJqDZrHwnsE0nD29bBPkEouAUKZgxc0ACVzF7Kmq/MHhgj1k6VX1ou2G4UIVFqtqsagfPz0HgJwhR2CEEAAFVYqtDvAJo+Ldh194eO8BY7hzcqeqqg9++MMPf/RDRX38+PGQopkt6mUi9TkDKBGQI185ZzwMQ0r53r27SWxIUcBc5XLWbPlgdUCpkB5VVQCsZOsRUTFeIAKwK6FQjN085mqySEhJmHkYBufcarUq5/3OnTuIeNfuAejP//zPb014zBTOzs4Q8fPPH4tIzvrtb3/bzC43Z+v1WsROT0+L+r0kjhZGGyKKjM3HyV9wVoTA3OMAEYvxXqlHRkR4PTbsJeR7+fipHn3fN00zgYr33nvv937v9955552c82//9m//zu/8TlHrFep/2YTOz8+Pjo7KdTn+rHNwnUNYrG+fPn1qZo8fP+66jpkfPXp0cXEx5eLM99TtNT2x9HHGqYAbZ25ws/cjT1vpdj/Y5g/BPFOhePrr8+Rn+7Os5+HJ50Gd6Wbeb0/uDAnLZjfd1TuVx/NUavsArxQ9pVqaczX398J5M3ueqA4Ac3+dG99i54BPqXfTeOoFfM6fQLRwzcV059XKIRnZSrircryWwXD90O2nzDNOmpJSGWwJXSmblMQCyVmH2InkqqqUHEJmH0TEmWUTzASCBI6dwHa8EFWLzsdLQHZEbETFfEVVJRshMI0Tg54op6Qpxq7Hg4OUkqkxM8ZYiJ3e+4ODg0172fc9GhSrPYkmIsPQmZkn3jllYDRdAIgEYDuDvvHK2d4N22CJSWLkR0zqGEvxw355cKQACMRExJ4djm6EXPVp8Nr3m9MFDO/+4981lJvKDV1WQEE2Gq3J0cBA1NBuSjeeNTevTl8Sa/tIzv3G//CbVb1i59iF1K5FLIuGqur7fuRbj7zUa3eEXZ/47Qz/Z/ReBSDCkRQd6qp435dDyswGCEYFSzBzXYcQfOV5UYWTg0Vd19FARZEAACAASURBVIvFgtmnKHEYYp8MzTNVwcWojrFpKiLLORvqZtNeXm76vg8uEdGybkzEiJ2riciJlU4zO+eJF4uQsvRdvn98/PNfefv/pj92kjfgY8zOJQDIpqjAW4sj3OLqrQe+IeJyVbEzYktdOzgXQ+2renV4ctF2x8e3uq57cv6MUV0dZBMRsArVwWrRb9Z934sI0mjRvFgsu64rfzw4ODg8PPzRB5+efnLqV8un64u//873fvTZY7eA1EEjcHfpfuOXfvHy7BkuPS6bH/7wg9u3jz2jiSLBsllepaiPK8Z48GOK0xazw+okdFtPpil28mpBALxm2lyo0dv1SsxoPgUX0Uk6WFUVsyu6u2LZNaNdMCGVMfKUj5JSEtl6L6mWPM96+1DVy8vLqqokJec8Il9eXhbIt/3wvjC3t85euE9EnwzAdpyleTqttjuyLlwASQMTUhXKywVfm6IKEMq1CCJ0YLSFS1ieU8ZcZSxWSLBiiCZDHETz2uPRsEySr7YSE5j5E85g3thAufJ0MTOQMS9mO0kbb88yeQPFqRW7DfHbpuCNfzkGtI5xfOXXOIYz1GKdYiDF0GV0drk+S9seOpvhp5IXUUL2DMlhKbLHDIfdJuNMKzvZHd/gtorbRRWNymcvnwcVFUvMgz2vQ3oNTF7f96eAxHldgQQ5RTDxNSfJbdt6zwT88LV7//WvenLIXCXVOBA6GKIapSywYlUMGRJTk2zt0AuImG4J/oUgC1GAIRcXGnGirF3qh5SOq3ubzSkiilRmS7SemcUSaCL2FTWIkEFG41ZoESGnTvLgHKbYMgKBOraoOqQ+iQDjYMm5ugoLMy1mVCpkIN5X9aI6O1tX1dKUDCgLFu0lceWAAFVUpfiEAW952tszAFe6DyuebVSi2Ef5kpk5F0q+dFk0Sk1U14th6LznlBQR+6ErrPgZ09scsaESIDHnmEqvClQIzDkSufKoKwNJZubgJjPeWXaUzU0TrvoDtj3RRTdL2wh4eknsfPn46R51XU+M58LwfOedd6a1JudcrvIpgf309JSZ//qv/7qu6x/84AeI6L1//OgzESldz0mMNAzDcrls25aICi+0cGA8+X3e3U7k98RXnGrZ6y1b2MEz+74pO2qxG+kiL/j9Psbbl9W9gNW5A1OfZ2h59QnB9uHKPE9vZyKHSNPEbK6BnCZy+xo8uC7/m9uUz9Fm4SfM55Nw3XR0h34zn/7tk2D3tZQvxoRzbHljVPFVliDTi1/qmkHI9XMHW6EJGZkVZT5qTpryELtR7phFRIbOxWFY1AsiQvRg5kI1ljdOTFQsAiI5dlvb1ZHKn7ICoq9LuELfx7Ztm3rpPBUFbNM0nfc5DTnn3LWolvohp1SYbN77tm09cV3X7PDy/GK9XovI8cGqfLUiPS+3ZKFkT3nTU01piFvu4k0Xaik/UGdzIdgKh3xpwk+NAyLHzMXukplzFmaXkJi58fWyOv7zP/zfh/WzpTPIsXYoxklMx4AQQRVTE2KdXetw3aVhh97JjhXgV3/5V+/dfxCzKHDOWcxKcUNbs+wxBfQ6yXmH5PniBXBLhwQzK5FlpcRPokRENuZADsPQtm1a1iYKoI7RMRKa5EgqDNh4Om4OuaoVVVWFUwhuiYuqCkPs2rZt+64bWslqok2oCqUw93r3we3VrZPusv3888/btl3WztcuAElOCyQi+8K9uz/3xYfff+9jIytdZNOxlKy916vvuOuhvzpeAJlDSGlIsR82rQmdpTNjFzFfbtYhuKz5/OLs4GDJvZiJZ7dYLDRdheYV/nDf96GuAKDvhxDCV37uFz784Ecf/PBH//zu99776NHawABqD19+5f6v/dy/OWpq0cEF12vc9PTuu+/2eC9LJB+2xRZMKuJinLv1XAUigjKidkzskQgQFQzMsiqiEbpt5lWZ+xmAN6dZxpm2974AsHKplQFX0emJiBnO53uT5udqB7HJPZR3QoAQMQSPiLmMlx0X35S6rouRpqgtl0tQK9tfmQRObMxpm5u3z57TAbF5oMuW1Gq6NXGZ7uhy3IjIiIoFriJ471XJkIB4rtkuYk4b2RZQ7PoVMElWVRETNQUUw7KZMPup/XijIhtmQ7krCxaTK5qGgSGPBNCdnbTM0yaOjI4zsBtzX+2mx/y9ACbBJmxz93YlDDxhURhzHcAQjdEK9kMEKAn1MA0Cr50amSFABJAJ3M5potu1DdDGuMyRyArXiaEv7FzvIEDa9sJnjS0c1bko/dA19WLhF+tNBqQHr54cHtV1s1wcrGIeQkXDcAEYHJta36wqVB/76NguO8ibyjkBVERTE1UBAmasyA6ODpwjcBpWpCCSkyj0Ha3XSkSXbXt2LpvN4F2V+iQZHKXeWbk1y6EO3poKbp8cfPlLb0KGvo8im5Qu0aJ36CpgDMksamoc3jp5JcY+SqcqOV+owuHx8YMHD+kL7o03v+hdE0J9dHisgIdHt0QtEJhJzqlwLBEtJVLVnKXo5YsGshzJ0qMsvbzCf845E7ni11L+uNlsVCHnHGMsTp6IqJJ1K5IvcZpE/NrDh8HXZnbv3itEBCTr9do5d3Z2Vtq7l5s1ADx5cjoMQ4zx9Pxss9l0Xdf3vUSZ6rTSPpg4O0Ra6AxTbhbi6JI0H3q/hHwvHz/hMGU3U2dszYkQYXHiUslD3/VtW1XBMUtK52dnT548fvLkyWazOT09PTs7Y2aRstYrEVsBGKCI6NmhG3uuANBUdYqxDhUSxn4ABM8OGFTms7VxBZtVpVNw5VWYyX72wDx4YOdvJr33lmSvc1GB6qRM0+18H/az+3ZwwphY4OgGiEhbvASIhGCgJXNpHKMAEIzhyGXRn+0lV+4tsCuEm5NRb5gTAu6njQECOy6vpaYqY0qpu54bM0/F2AeiZSOZ/jh1viduZzk4c7e8Hdy+4x06D8/ZYZNOH2ZyKdgBhzNPa1NTACRQNUEk2MuBIOQtXQi2ebUgqsV0Zyf6T0QBGKkIU0RNNQ99tx42a82pqoJIzqJDjJuureoG68YTh6piomSQSps6GxGjIZhkigIqpgKCWYfYmvhA5KAytaHvz88u3K3AVKHnulkeHB11bdsNXdYc+6HEBgxDXBxUvqoN02Kx2LRtn4bVcnl4dIBkmtNms85DZ5LS0DMCE+pVvAeIKBA5H9h5QAJAsFkOxzWsPrq4TD3FLcNx3FcI2Vgly2iYGDwRi6gPAZH6YSDiJl4E1Hj+5C/+9i+efvqj20cHoIOkXCztTFRNQRXEFDKYMqFJGcqMN6ipooGKETtLkgSNqnYYVqujw1v3f/G/e/3o+OT04uLiYl0vFr5qfNV0Q44ptptNjIPmLDkTooAhFacXUMmkyt7FlNEAkIlIrdz4QkiIhEQpJWYcvV8RTaxy3lH55QwB1ZBMU/bkFqHJQ4oxdV0vh5Li0K3VH67IEYNj79jXQI5dXRc7GbQQquCrIXanT5+ePnl2fnbumB/cffVwdYSAoIDGl+etrrVxS01iRKBa+yon6a3XjJLjwdIPF93R4eI//Na/f/9//d8MVDSlBGbIuCUtGAIQISkogBGCWSaFg0V999YtXyxbfMWhFqSkEkyYnKTeE0ocUo6MTqKa5qGPSFQ3YRhcjhmBiB0Z5JzrZqGqhoDEWe3i4uLLX/ni8fHhRXsRan/34SsHh4eHi2VjOJytkXOo3HroPHPMQr76h89OEyKrSt8BQKBiqaJqFoJPEovzJBM5duSCYyZyhESIpqaWEdF7Z2OWOzA7KrGEoKIJQEFVNIMBEppCTpm50CdpC5kyEjJ5AJjAXhGXMrOVqExAImTvSkoBOW9mMeUs2dSICLD4ubP33gfvfSCmmFJZySTDZr3x3g1JVO3kzp2qboacnDrnXDGfURFGkpzUrjk4FutaAODR1aZwGIGRAIsXqTkiAFJDMGBi09y3bbe+ZDD2XomQ2IeGqkWz5IIAt065knIuyHakM5gZeSOfc6aUTQur0xRMFYrzKYIRaqgqQEKk4q1Laga6Hb5duVleKcxngjUFgJJYgGSm21nfTF93Jb0bCQc3ydxsm3VtYIUqMBrZz42fVbeoavuKdmWTWTaFPJFNAcAKvtRswEBYeJPjBHA2IjSYvdg4fplZkY4REQZbixwtH2yUCxjidqYKYDAZk05LL1x/cdtpV21lhMWmhtWK940oWjdEdkjggnMxaj9snGvUkvlQL5dM1DTBZ+jjut909dKBWoUhyNL7cIYxOOcIjBIQmKmAiok5yArLAxABrJKvvYEAJMiDtsAGFwNcDlgFryopKmqwjGyeSUFBkjEaMQECgqUeIXuHh0eHr+aYTS8R4fCgPTs/c4vQnLuoGRE3m8xeCY2JDqvDFIczqJIMDS9ODm4Rh/t3XwuhYQ4qFEJdu+OUsnHKhopODU2IkMQMFFENSRCIEI23fXMJCMm0hE9IzsnUFDIhmIpjRrAywHfspGQ+KzBx13WMhAFkKhLVFosFGKWcbt06MQNmO1ytnHMnx8ciElNq242oOqIk0vd9VYfLy8v1et33fdv1ksVGGbMhIouUulQkmRlt8WqJzTXIUwpXWcdeQr6Xj5/qQUSIlnN2zMRECP/5T//kt37rt/7hH/7hn/7pny4uLqa2t6oigInw6KOFpkKFfYw01ozT0jzS56jk4NCM5jjnNsyBwawzd01ahuimodOOwmFyLplxMmH7+jD/mxlZUbeAECclwCjnuVp2sWgDJiKoavHTl52s3vIGBTXCtrwgQ1UVE0La5g5dfd9yrAx2sVzBVDs0y51G4FXXWW0+A9xCGt6NhSihPM+xsJ+8xXcA2JYBJQWMzWV4kxhmmjHOc8B2etWzCwz3ppS4w1C/ambPh368xdiIo6kD0xh2dF2oOR0DUwXDkh00Ej75GrtvvLSAxguAkcDMcoptuzkzETStvO9iJERRGfrhcnO5aCoKdfC1Q49iBOiASTHFWB/UWfq+RyMgx9iTDetsigY5x6HvQmDBob1A7/xi8crQDVXlj2/dfnZxRpdhiJ0k6dabZrnoujYsFovVKl1cCJghKGhMUXN0johJRPp2fXFxkfpuuVzGGMu9CYA5SSmSnfPkHJboQphpk8ZsydHIYFSwbGMqiJCI0YDYIWIILkl++vTpYrmom7rcR8EFJCpuFjnnQztLw/Ctv/qT9tmTxmPlwtAm72sBVAPHpiYm2QiACMjERnHNSGMWQFMCNKC+H3KGqjl4/OziS1/9+YPDo0enl//47R8sVysBOz19drler9tNCOHy8hIA+rZTVZ5i2shLGhDscFWhqak653qwthtUTRWNkAi58JYgI1VgAsZcCgMkVGiqhpCZXJEdee9zioBGhnGI9cFyGKKq5Szd0FWBJEWrHBIAEVY1hyXWy2C69D7Gvm1by/rs7Mn7H370+PFj59zt28eLo1sUau8qZHr69PT0449P6ltgeLFZ+cr/v3/x55Lhq29/ddXUd++skPKm34hGQ7v36qu379558vRsS2FVz2xAKkLsTIv9jhkIldVP4/2T48YHZqfAQi4iOQA1ARk4ZiJiUBUhRcJgGQFZrRD7CNGZZkVDpGK4AYhEXLKuc04ubM4v9OCo+sav/eJHn3xcVwtmTipdN/gDh57YuTyYItWLg/WQ/+BP/sjVlfatdOn+ycE3fv2//+rPfO27733wf/7hHzuvfc5D7g8OjnLOVRXM2LMfExq3PHQiNhMzVFNAZihMPMs59XEjOaahj3FQEUKOQwwhACLYlidCxKXFjzT55s6WJhhiJGbnQiFzTnNyGQW+o1/Htm1E7HyoqjI9SCmWgqz2i7pqyCF6KOYwvgpJckrZMTpiT46RCFXNRPKk7C3gZ/wjAxEQb42FCBAsZ1MDBURyCmiATJSjxr5vLy/S0HnvvfNYnFe2obLTWq2qXiXlPP8brirXNDnnKpVVMZtZsRmWaW8FrYOvquB9YCAyIC3qZ7wpQBztGubastEmwexVgVAk8ChX/tOAgLo/TtxSJRV07FThFv1NDNCt28q2h7pPasDCCp0aXkRUXkdMTQmxVCrl9XGmCtlXjqBt74iCYG38NnoVOTGKEsuLYGHj6phRYQUVX29zTykX12zMruSdmNCQlKz4+2MuEaQKIFaEushkAJkQonjvl2enj3LuVQakHNBCDvfvv6IKucvdRUprRxUtfc0nhymldbcGNCDk2hnq4cmhZ4xxaDetZYkAgXlpEJz/FHCIItINLQSGoyVpr3XFjoARgvfec2k2I2KbuFvHAEcnq9eI3L/9uQcntw7ff//dR08/6dPlK9/7dszDR59/+smnn3qz87Mnx8fHb33hDUa8f+ukG4bFYnn76HYGfOv1N5vloRpfnHcmxVutBjIFInLIZgIOiJHJGQAbCBCo5jTad2G1TfI0M2SUEm4kWvhoCATeFc2I6lRlGZh550FUU86ihQsKgEZoimLlHqFAxswcfJn5LxaLk+MjAHjl3j1yPDm6OedE0qPTM0T88MMPEfHycvPZx5+EED755BMza9u+bduU0hB7zbKNHZW5dXDXdS8h38vHT/UoBQQzA6KKIOL777//+7//+4V3tFqtigwJZoHOL1ZJvYDat89m2Tf3vxHh7MPC+ZTpRjrlDnd0J9ZvJyIPnm8KMqfiFNb4/tfc1xnuj9RupP7fSC7dV17BXs7EvgFp2TPnLjVX7FDA/eO5H5G3g4v2B4ATQpsj7XnQ+fwsz5+z7/a5I1ncka/M+hE4XXiTv9zz0hRvkO+PSHg31XB8juRcLC8YJMe2bWOMnhjJENEhJlKTPMSOW6R2iQa1C8zMDk3ZvDnxbdv6qmLwZghGzM57L1qRWcogKUeIxBHEmQ0Xz06PVkvnnAEF7xeLhRESuqSp69vFahmHIaW0PCC/DZYtweux7x0jExeWXYE9JUWzruutEj2N5qIvdKOFWR763MRvPDKzVkKxcT88PJyMZxBp7p9OCN/9zj8/e/pkwcaAqe9Wy+bickM+sG0701vWpRKBXhfibukAyJTaJMCoSkTHx8dDTIvFwjm3OjjoU2R2zWLhzp61bVv+PrA7V2kv1zFGIvKBkan27uToEEFj1xWxVghhiLlPWQ2YSh2sKlK+5jUfJrJtLNvVUSrsvpQ6AAKjUm6mlBpf5ZyzSslaZObgPIdAIXjHxU8k9+3T9fmHjz79+PTpxebi3iv3z9KQz88u1pt/+Na3vvOdfwHkL33pS7/wxjtfqbHDoV7Ux7dODg9OVkeHH7//Ptitk1urFCMAMpqkXFfVdKPtB7GUg8xIoJGZUfTo6GAcntPYbMqmpJr1BuKrIUxPK5WxgGGhtjJDzkSkoKAKiGrZc4MGU0z5GBeJsFwunz592vf9raMTZl6tVjGnP/uzP8vDGnM+8O6XfuHnfuaLb731+usJ4IuvP3j7i6+998mjfujY1aZYhQUqkeP5TS3b3p+qljYFoStKNNh20660alu3FWYeR1VjyDjPTvfUK5gI8KCqJZCuXAbjEUsyuu3bWKkTIAGqGiMRoGYxVVcUroiEHGOUQQ6Oj4kIkAFgvV6DaF1x7ZrpQzrnYk7XG3a0bSZe8w9DxOIECTexoItdTZFwb9s6Orfvmr9+IZlf+UA4Vzy6xZWlWIq6tRzzLTNWgmPvJ6acqSox3LjLw08WLL6/y79YIrFfMOwr5G+UrN/4+6v/Ts+nK0XiNm8ddzqh+0KGfSnKnHIJ2xxBNTWgkfZjWhY9AtzxAphnk+73fNV0in4lnJ6M1wMttvmWgE2oTrPkiATqnWcCAvZcJ00IaDk78mnQ4JqcVHKOXaKKQADQ6qam5NKQ8yCaIThfOZ/6noCHmJaBcwu+gmUAiSBRKwZnghmIgB04FRFBU0KiQXEAiFn7qJYXvsJsFjV3GYBSK3WzaHARrJEN5EUmRFUxA2Ze1LX3PqVkSOXSTcmYIGUDyWCOHBIgI5lDIHRF5bsVUwKoIKqiqIqpIc8qnKtVdJ57OXUKzEwklScSkQKYSNH6ikg2I0BmLtxfVQVARZi4T6VBDQBVVRlCUTMNw5BzzDmTgWMGUR9C5ZgISqB8SimlgcAcodjYCUop1b7qug505F65aTN++Xj5+CmBH8xsEgsDZCIZFzV8jPFGCFc2jxvX9+d5ruyEBDwPJu2gyhtFWXCTjeeNOPDG9Lb9d9kJALw2rTLd0dfBTbEQNxrQv1gfuJ+6vg/8bsyRt+uZLfONappGapZ9xDi3Et0/qvvnrixMk/H9Pi90txW69zmnuIhrW53Z84w3pzM+32snpeKN5uY7+o05WXT3MhvZPeO+3/d937elyU2GhIaIDJgBJMWhI7y4ZAOrG+e9MguLJcsG4FkNAInYE5gqOgZ0OedslkfVnwhpIoTcy+NHn73++uuSckY4Oj5GYvTerC2GziI5DUMaYgihCiHFqCpQAp+AFXSUcpmtVitmruu6zBmKdqhZrqbov7kb5z6SH2v77YU9HZbJjKe80VQBT5BPRx8EBYAnjz57/3vfO1ouu4unjjGlAWqHoKhiExTR4rUwWiVNtjHjx6DSKy16OdcPwztf+5mjo6Ozy0vIVHbZw+bQOZ9yXiwWq9Xq7OzMOZdjmjoFzrmh705Ojk4OVoumSn2vjMzsDfkg9ClvuiFn3SooikuDFlQPqKMtDVGRKc6bLAU59MNQ1fW63Tx8cC8n7eJwdLjIWQr8Ll2gUm0wEgTX9T2AbWL/wUcfPT2/oOAjwGaIx6vV+ab97vffPb+8fPur7zjnctZn64unF2dQ0cHt4y+8/aUm1AS+bupPP/2U+B6QKYacc+zbnDMAqYLgmGZYzCq0tEtACQnREJAQOYTjw6PZUGsLvLcmGAiGhAi0NbywcnZUdLpxsmkoZuJkgAo4aujMbLPZrFYrRkgpaRbwYx9hGIbFYiFZh5QA4OmzZ5/86JN3v/eZ1XC0WPz2b/67e8vm0Pkm9aEKG9LVsk5pSCqND2rkubY8KkgFtly9EY4YIAECbQd0RAQETlXUIZSILjbR8q/DMOAsz6AcKDNjIoBxDZHR/3Ys/opTy5zIkLPO18PJUaYkdowlYM5XSXqoKSUx9X1/cHDgfCUix8fHy7qpAq2aqkSBpZRU0nTf7eWsEPw4J2qYeTtPgXsjrUO07OA7ysDCxdxp8I3NuJISWOZOqABAqiWhHmbpQdN4kJj225Qvxn7Pszr7CYXxz8N7N0K+Hw/2AKQYI85+/Kr3Yc/92Rd8o92eJm7pTmNzbZs8jyMRdFfMjzd7Dcy//dX+iNc+wO6FkXLFLnbRcm+Wq5oJgYhyFAS6e//evTuv3Lp1u6B9hKpt288fP0ams8uLPg4wcD90TdOgNoBh6euvfPlLnvj1115dLpebePDN1/+6iJlrzwvv+nZTB6eSnXPLZsHMlsegucdPL1ThjQf3UndJFNrLsyePOhM5WK6QV48/edL2fTf0l0/WJ7fuAtrZ2bNus9Gci7NlCAHZZaOHr7+1OjgmDHW1JHAikqOkzTkilWacQzc2hckqj0jbTCmVIlqf63ILw6Xc+8MwlE5N2Qm3NxSYFZkxjwaboqqCiDkLqDAzk1cYM0t5yyeKMcY4XKtYCIu6LwTnXO2cOzqqReTtt98uN+lbb72lWb765bdDCF03lKr7/Py8eDJtNhtEfPToUUppGIb1eg0vtXwvHz+txG/yTyuCdOYJ9RU7shhj3/dzWdeNi+zzbBL+Ff6NO7/fT+e7AjNbVuGLHUF2pn9zcfwcT+6Y/sGedWch0c3/aT/1bo5L97/Ljf3X/ej5F4Co/YSD2VfD+QG5OkpwQyD1Di7dP4DXLf6vxnHzhN99i5rpUTrKN+7W+7j3eZ6o84ysOUzdBiLhi398X0l49ZemhM4xE0hKcRgGEXFIoBMnSRGB0dAs57g5PyO01WLZVHVhg6gqZVyslilGF6oGIQ0u5yycBEuGbFHQkUqSzI4YmdbnZ/2tk9DUWbFplquj46dn5w7LZaNmOAzDxcXFwdHxYrEYhqHv08jxAEwIZnZxceGcq6qq7/vlclngGTOXm/QqAQK3ZnF7U1BElIncxQzXPXhKLT0MqW3bklG7PWi8c+W8+93vBc+mmQkJ8mrZXFycN80iiqLS6MAOoMVzbDKSmXn9AaD3vu8jMKFh23e3b9+umnpl9vjpJZUqPIQQqrbrVLWPw927dwmQAS/Oz4puSFVB8vFqeXS4ysOQUxeYQvBJDQBq75hZsg055ZwlJkWIClaAMRSpMEwHbWfwQkSKACJm1qeUVERNxARUBRSshC/j6EsjMaMh9kP/6PHj4uh9cHCkSS/PLz24kzu3/+3P/pv4dk4pbbpeVT049u7O/Xurw4PLy8ts6kGOT44++MHHTx5hvaoVQ0yYcy6N3vHMEiA4RNTyO+dGKyZQAVFJy3rRVL7kDc7hBBEZgeLoyW5FwqSqAGN+MZSEDO8GN4EBYNJpVUQk5jSMuSMF/BR4wKFKKYUQcpLz8/OU5Ac/+MHHHz95+Matd9764ut37p1UoVa5XS9p6Cl4Nv3hDz8w1NDUBlBVjQo4clI+21U/yhSBJ5SCBFxCba549RPyEREAKwZ9PgTvPTlX/gno2tqrVw8DgGaxGCO8RKZlZ25wVdZ/55xzvlj/lebXWPYVFMpUVVXV1FEyACwWi5zSer22LLYIi+DMtGh4iMCMdpa12ZYHk5v0LLn0hq5o6TuMDi5FX0CTRv0aHFK7Sm7cRymzDeW6hYypKhZvEtjNB7efZBP/sfjtxcjqXwH5XpDWs78l7ZJ99n5op996Y1vzitsyagwn6ul8V7J9AcXVGb/+yXeybef73S4WnX7KJg+FxcnRiWM2URFNaMzsSGKbBLAOyyaskkRPIiLI6L2vQyDknmtRoeQQcfO0Xy3qqmpY+d7xq4B6/87DW7durdfw+f27ceiqKoAMB01V3zvZtJcgeblYrFYrBi53RHE5DiFUTtr2LFT1+eWTzWazfQCiJQAAIABJREFUOFgNl73n0Pb9er0GIjBCI+99TrldbxxRHbyJyzGpJUEXu7ZnX1WwPLktGWOMQ9uzz6ZghkQOCJxzSMbACsaEyEQGiMyqYDjvcQBeyz0GwzJCnycx8hgNyq4wDvxY1ykmJyW5kkZ6sFnOCa7rP6/OspaorSQyKmVWq2VK6fjocIrVHfp4586dYRhyzsF7Mzs7W7Vt2/f9xcWFqqbYt21LaClO8X4vHy8f/9pH6UAQUYrRh4BbWkLZPgtjpCQxFCrznMh3o1vmfPmep8k93/gLbqQy7tNB5/vivEU6FzrvY4DnKceexwOZJ8LtfGZimi/H+6PCG0HURJO7EZbceAB/EiPKffVdWV8mreNOMQF7QecvyELYn4iWsz9pLJ83jdyBfDe6sD6fbbg3jN0WXmULmTndXevO7tiB7jrx7CXRjS1tU0I0k9j3KSUqamnNZiKSirkfFqM20RjVEW+a8zo4XzXe+xIEm1LqhoHA2FdlDoaZXINiVLqGUHJgUxSEOqwQ5PTp41v375JjdHzn9r13v/+eR4yx347X4mYDIYSqqheLRY5DJ3GrPzR03Lbt4eFhcT48OTmBMSRz9K6c09vs+tWyEzg2T+mYnpZzrqoKYLStL1PE6x39sXYhYk3Rex/79SJUmNUhHCybPiYmFrQt3kBCAiMzNLnmyKrbS0JLyY6ccz49PfXNKqU0xHhwcHB8fNwOPQA2TWNmcH5e0IWa5ZwBoNhsOJC6DqjatWvNcVE3TVP1cbjcdEiOXZFouRhjIsg550GYyt0MhFBmQdP0HnH0oCrKQ+/948eP79259fT09HC5BMK27/yy1m2GkgqICImCaO67pmlO15vzp6fLuqGm0SxHrzTpdhqGwdaDASxCXS1XuMIQwoBw95W7q9WqRHivFquLp+chBEY6Ozs74iMjjeK7dog5kQtcVNMIwAU1kxg45wplqDhvpCEubh/PfTBs0inNelVYZLGFTmimZkzeGI3Glh/06IhLBGuZQhOzqjrPAX2xaA7O13W93nR93y+cV9UhpsvN+lvf+tbp6ea11+7/j//+N955551nOWI/NGJVSpriRqSNw1/80z+v2y4ponMhVFFyBQHwSqctxTt3RHZsZghURFdmlkHJrg+yRrtzLMSTaUBdWHBlkFsMOedreynvnPOTtYmIbEP/YBZ5glNoRHnaBAjLK3vvLy8ui9doVokxtm079P1isahCFYIPIZQ2pUomFGQHe4GiszVztOCdLeY3LNSF1VmaPtuKFre2/vNgcSj5Atf6dDDxv/XG4WFxcJk3K8dhJuiPbdTaTavujazFGzk1PxbyPY/t+YJ54xUwQ6At7123IU6zmNCbu64vnlvOPkDptRUm7mwQitP7XZkdXP0s7rZ3r/V/Ua/a03NX0G3LY/6Bh66tgq98CFVtEktkeWEpStahzwgtMoUQVGPOSSQRoAmQYLBA6Bb1Emq4c3JrsWyGYeOhMpX2MgZuU4RX791fX5wTSHD1snEiqXLLPMQQvAMzlTp454KIPD77HNmUumzrvt/wBQwpneezPnWpTeISVNBero0ka7+5RJE09H3jgodFFxOzB2IF7NoWgC0j3wM1cWDmHBGICSAhs2OHjoHIEGSUYQoAFQvabXjD9rKnq8vSuzA7cVfVXaG5ZUnaJ5jFNV8VkwxkVHgBKmWR0Z1LMedcpnzTo/AjmHmz2RQmQkrJs8s5I4B3zEyq6r0LwQMY6iqpHh8fl5mnc265Wr2EfC8fP9VjPsxJMU7Lx3K5BIC2bbuuq+sxT3YCezK3hUDYUcrtFJc7+GqeEv6TzwN3cN3z+nY3StRgTxy4A9ue5wS9813mwYPPIx/OFW4TdITnZIXP65WdyIodSLZ/1m7cHadh7Pxl97McJi+W/SnoRN2chyXMz+/Of3cNV/bGfTeOOp+36+9/8ek0lU+1HR7avvXLyNq4nh84JTvtfEc0UNWcDSXFOJgJM5vEqfunKSsCIpMKIIJgbNuLZ8+YeXGQ62bpnKuaWkzZOzVARPYNAiMmM65rACBNWSUhK5jkNECuHFHXtZuLS1FYIC8PVnfu3d189nHsuuKggOo054uLi6MjXtSVLJcxRtFsZpJzKS5LiT8vaic7+Bnkg6JQ2m9e7AtZdxi/Xdf2fV/XdcFCU2hHARuIyOwA4Mtf/urff/OvmJnJQCnGfnWw6PtnhmRjIpWOdw9Q8TQvTLIryYTZMAwiRahAIYSSWChqx8fH5R0Xi4WIlhnm/fv31+t18ZQqF17hG3vPptoPreUUHFfBBc+IISfNBtlUzQjZOwJzJoqozOiJDWAq659LvSYehiFmTUPs4mCGfcxNpVkk55xS5pRcGoAccCDS3FncrBv2y9t3NMswDIttEA6TE5FCZHUuLBaL6ui4qp1aYqTGhe5inYYYiJ1zj588oUBU22aIn58+uVy36BqBEnM8LllqKmqGOaUkoCaZTTTLwXJVpIdaluvtcF5EiLnE+xLY1rfHEBAVS/6qmRH7qzOeI/tGxkaPiWrwQUUl5aha13XTNF0f1+t1F1Pf99/5l++q6oMHD95++yuvvPLKgwcPqqo6cWhIsmlDXScFcdU//Mt3//xv/pGOj0zEDEMIm8s2VKxWZlyjaSQR2ZYiVWRQJZ0FAFSzAsEsg3s+5Z6yZK30vJB3WB7b5ZEKU3M+KlQF5rJ0jK7F26WSJ4A3hW0SEbMDwBhTAXWIePv2beecqDJz27aWhbDKi1pVFQ3JHLusN499ZvsCITIiI46kg/01dv+7F2Cqure0Xh8l7cvaZyI0m/d297eq/1Yt3/5Q6wXczhdDvv+mOeGNv1f88e/+vGbujb3pq8+BN7ypmuo2ikLx+W93/VROu/bokWYzqguYQkEgpY+ze9xE83K5PDk5OjpeomkXu5QGM1yv16r6+eefF+VpuTKBsiqkITN6E1hWq+CqBw8e1r5+883XX3lwL2lKqW+79Y9++Mn33/1BcM3v/e7vLJb1t//5W08ef/LlL72ZYpv6YdOuNauIqMDBwdHR0YmZ/ej0vZiGz08/+sFH398McXl4COy6vj89PzOkx5ePmmqRfaRKL7pnz06fMkG3Bs+wqBDMnHPsQsz26oPvN6ujo+OTV+7dd+SDC8umRhpt2JwL7IKUuEaT9eacYCSgq1g56ItFPdW6Wy4HIYBz81KEdmzkcs4pDle07W1Fx8xkNnotMS+aUO6LsiaUqbuIrFYrAIh5KC2SlJKI9G1XzM9KIlpKCeu65KA2VUXsgg/1rdsT6ZqIuq6bmNuvfeHtl5Dv5eOnejjnVDMi+hDKXVHGKW3bFipLufJKytBIc7rJhX/foGV/Z7opHs2eNyzar1DhOXq//enc/mvONWA7DsjwQvXdNdrGzO5ihyC0P3jcYSS+eKg4jx+cI9IbuYtmVp61f0inOKlZTYPPC6Ted22Zc1ynjzQavnk/AcI5AnzeGZwkf9elm/hidD8+GaQ0+4l4jkJfHKK4P+/duX6uD7tIJYkCaM45EyAQpVSubhORLBGBlcapqUeX09Bersfwa3KuBkR0wdf1QrOQgWNEH4Zh6PpLdpX3luT/Z+/NfmTbzvuwb1hr7aGquvqcPufce+7EO1AcRJMKyWiwZVsTHOXBCRXIyYMeAwQI4Jc8J0/5OxLYBpggsAXEipAgsSEnjkWJEiXRojji8vLO0xl6qq6qvfcavi8Pa9fu3VXVfa7A6O3UA3Fus6u69rTW932/SUANkUASSeJ9a11pnF0sFl60rKfE9lMvvfK9D9/LLY0kAVFmXK1Wzrn5fF7X9Xq56IQlhRQzM2RqrfXeD7HOeXMaLHDG9i3XJVLuajX7249JVZfLZdd1d+Z3R7/GvTUv9nHYiPjSK6/+8AffS+0ySGcJmfn4+HgymazaIKIikHrDNEAVVQHg3QtkCwc+oTFdE0II89u3kIismc2qnLHW+M5aN5lMcmJS5pkPtXhWUFgC7zuL4Cw7ywaRAUxZOleu1u2iaXyUvHQhCIJwNswjRckMQc0U0b1dX4yRrVssFgfTum07H8UZjlFilC5GFwJ5b7wHchxi6eji5FTb7vbBAaKGEEKR7R8ZmZ1zIaWkWJZlUZWTyaw2NTGi0c43Z2dnBHx0cPu9t98kMovlhRgqpnjh6dHp2Tp0QmWGvgfjOEkQRSVKCIFRUYUYVWE2qQ33dvBJQUSSStYdUuoRP1Jlg4KXA5HBmdlYGiiLGa3dhLP3gk/jTFEURMTO+hgkpQ8//PDx6VlRFL/4i79wdHRns0FQVgdUiR+cnlfOdSEtuvBvv/lH33/nQ57eenS+qg5uKdsYY1FYUc9FGfohGmQJH26wSERkYmbO0Sr5KqVNFM1AyBwIkxs+JxERYL+O8cjwWRWYe4VeiJKdS0Y4NsklQ+TKRKBpmg2pMmVAPqPuiKYoXD6TXdc1rZ8fHDjnSuuKwvUDGgwi0jNmd6QHW5vd5U90/0BtTOS+QeAwJllctykPGNIA8cGOYjATZ+nqfOQGYucNjdwTmZw3EzK3PuRmSmd/+LhNvtNNlHwvM75aMOxF+fiaYx9UynL5y7i5i3sr0eFZ251+7tX8j4g52y3f2KBra/dMKRBB1rMliZmxAoQKYAvnYyitLcpSRIjZS4ugxjCIWjKWDSnVtiJiRuu4Kori3UePi9ohsAhYsiK0WjaFq+vJgSqW1SyEBGQVQkySoioYJAuqiqmaVquTZtldcGEThwR+GVeBPABRARFaxZAYcrIFMxMlghzyA6iQQmQilaixY9XaMQBJipBUgFUVN2xtEfExpBSAqNdMiiIC5AlRTrcDyQkvCJhlF8M0M9u3DIWTMQZRAahTTSmZTdIgZhlAf9XyhstjLc/YFypGn31Be7cwBVQg5myK4b3PRWP0XmLMVjGAIhrznCtJIqKUdOysniQ9bfmevn6q16XzfkoicnxynN0CQwi5f8hG8ABw69atZ59/7s6dO3lcEUJ4//33s14lzzCqqjo5OTk8PEwpBe+dc4Ibj/5sepbbEuKtqNlxyvYW+DYW2GzhV9dRRseGK+Ple+zpPzyWA0Vn+HnesIefj0NvIcc2Eamk4SFn5nxEecKW128GZGtxJyFaRAbG49g/Yy9qt4Xy5cPPB54jRMena+hFt8SEqkrYF3DD+cwfNd699mbrjUVNcDXdYWymsrcKkZHP3vjz82jcGLMZncNYqImklH3hr17N4S9m1crgpnjlDGwAjfGBpJTyzjs+hPyflqmwvLw4lxALZ89XF4YwxWgMhxAMO59ipkKFEMgwAahE3zWrlYmgE51PplPkMsXUimAf+AaOONf6fcUJHjRr2STGyDaisCCHEC4uLmbzw/v3n//o6Gi1btfrtSlK770jLqxdLBYxxtlkMpvNfNcwMyKcn5wWRRFCyO1Qfgyrqvroo49FZD6fZxre5cESZTwwb28Z0BhTOofU6UydrctqtbrIRp11Xee6+fIhFckVNhFZU5AtX/vsz/74+99xSLGJhFiVk+W6ta4QUYGUlC4jK5E0aZabDtMZ4uyRzY33RJTNLZjZIS6XoSiKqNmVg+uqWjfN0Pz334fQIOe1Iz8l0+l0cX56cHRUlDZFdaULKepSQtuRzUJlQQSVzFklETIERVH0blUcU0JmVtFMQ+1Rx5Q6TSFVp2dnL7/44rrtppVrWl9Y11qfwxDJVklC16T18kJT1BRlMxJGw6JIhqAwla3Z2ZjUTiflwfSWHixXi9ViFWKnPratbwVTiE3TSNKker5ad1C89d77cePqIZDDFkSiiGLSnCAtRGCNCb51jjIpI27WvaEjUuYwxof5MjwmI1fDk5JB7NB5Va3rUlXPzs6ssb71XdNasMbaoihM4Ywxp6fni8XiZz/7mZdf+/R8PmdjlsvVarVClLZdF4UN5+cnx8eicL5a//u/+tHbD85xerjupJwdKZrstEcIQDHICqBKKZFh50rI7FsgQHS2GENz+eYMo40gH2N+NEQEM5MzrxvaL8LWUP41Y0xVVRnf895nq5VsCjqs+UVRABAiZ8li5rvGGPO7jLHjVdRa6ztRxbxpEpm6NnmECtY0TTN/6YV8YlPMl2PbgXnYBIdR3XDtCJSIc+Z7fgDz1x5MO4uiyGp8MjbGyGy2clMz5Lg10xzAhGFwmYPy8mFmawoRIbL5i423oetauBuAvq1uZzcfaJcOeh2xcxizjlk2u1/samEgNwgc9HKP1ht24V1i5/B9+qcsGz8iikoOkx1QPoVtf/KrGkK9bhSLI/0Z4VAC5aDIjdpzU/DUdR1CJxKX66W1zNbkpW92cGiMc2Wlqh999KFzTgmyeOzidMlYaBfa5B0Wb775ZmGLs5PTN3/yBpDOb03jSWKjZVErmu9+/4eW8eTkYdcuHz38mAgtsXOu6zoRda588Pj8dNGYojy6fU8RJrODF15+uZhUf/ytP62mMwBp2zaEcOfWbWttDKEqyma5ChccOs9yyoi3Dw5RdTqdknEpaeraVYjWmDd+/LqE9NJLLwVkQcvOEYoICLSKaJwVUcuGEOq6VkFG03VBVS3HQR4SNQ3VS+bL5NLIGDeqarJmmfOW5JyztkgppRSykWauQ0IIRN7wlUCUoebJd0heaYfppPd+MESU6AtXAMB6vQSAtoX1eikibuO87ZzLHJOh3gPUpy3f09f/D1q+LLT9/ve/X5blernKTn3Z0ShD1V/72tdeeuXljARKSsScWyBjzAcffPDg44/ff//9N9988+7du9lBvq7rDDvspfXDjVYl1+nWtj5kb3jDXr8T2OfZBSMF/5huep3Mb5ctOdQZW1+pL7iZ92r2xlvUzeY3W1vgeOy6l9iTv8yWl8nVhEOEHYXkE+evN/Bn9m7ksOOVckUPufEiz5vWtuBQxwmKqldPbL5Y4575qgFP2md/h7rX4hWyL0tMKQFKRrF69T2Q9MPfDd1GIMWoAEqd6Wxn1kqYbfuKoiqLUgUkJhUUVVSyZYXG5r40dV2MPvg2JaQ86QUCgOhD0zSurIjty6+89vY77ymiqlZluVyvs3vkcrFATYUzk8mkWS6DD0iKG2slACjLEoB8CNnHctAdaY4GVqCNrSVvXvkm0Q1KNo55NcZ433rvM8FygGqtLTLEl8vBXr2GKWLx8qe/8NFHH62OP7KuNAJds7aFk43lxsZfTjauCPuI2ekST0gpoaiKaExEufsfCWKHgcKmJmZmJDKqwetisXj15RcXx8dVVcUYS7XOOZ9S17Sxa1USJAJASKIxGWIEAUUEJUJG3c8EQ8ylPCKmJCmlKNrFUJL6KKWDkKLvomGJMYauI2N97Jbr1Xq9bnyXT7uIGLBlUbO1klRY/Lpj5uX5Inbx8cMHITRKadUsT0+PU9L1sikMr1YNWxeSJoSz1fLdjz9SV4yR8w1rFgAQsl0BE0C2eJG2bfvio79/RyXjJvhEIeXTCRvHUTB41QAYkYmFl8tl7iHLouiyS5CQNSalZEWrqvrCF75ARFVd27Kw1nZd8F0bgzfGpBjWq+Xtqv7UCy9+dPz4L3704x8/OJOq9gnBVAAF5bhuFOKkGqICYjWsAKwgmyS9fuiW4xUhE7NjPswhRJQAhxFS77zfD5YMGzM4fllrswvL5o4yqnlp4gHwzCP2lHyPJFt7iYIao7rtIJUHBCklolJVmYmYczNmjCHUfDN4H4JvCdS4Yu/GNAoXz2JRAKWmXRrjilSKCI0E1Xn6cwlpIuZcvmEJ3O3HxljfZuHFJ5Izdz/tr/Xa3eC2LJ2vg+a2nS2v6Sf/Wl9swyWBq0admxYOcHxGfiqXmuHwN6JBzUpUwfFztkHxEC7/F/Lm1yszrzSrMOx9+yu65J9/8bnv/uAvRWSxXLrCzObzpumcY2QqqoKZ4YF24tEgoqJgXl2jhBQSIlh2F+cXnW/briGjUTpjsZ7VlbWAfLFYK6TFRaMpIUTv/WRa1WBiQhWKnaSkFJRbuXd0Fw0iU+bAlFylRrpFZ4SZyLGtbYmmrOvaJj1fRbYuVBUr1KUD0bqsiqJg4wCS73xsV6FdBJ+a9YUhhmKKURNG0SiKyMSokkJhC0BgZkUkYhZFRYLLXWZsGd22bV4qiDCHlCACc8/lzkPSPPTJa8JmSpJGJHDxIW0XmZJj0y8DnAfDcx9aQGFUhOwevW2MR4AgfWJQCCEl773POz4zw9Mo9qevn/LlnAMQa+3DBw++853vtG2bx72TyeTs7ExEJpOJiHzrW986X14w8+c///m8/edUH1V97rnnnnv2+b/1hS9Za4+Pj7P57+Hh4e/+7u8uFoshEnuzng3F9H7u5S6lfqsZu65jzP/OZcFewv3u5jfOcx83JE/cXXbFCbv8yeu2vaET3jrwT8h7GXiJu7mCCDiAYOOTM86s3+pLr2POXNdLb5mFwlUPlfEPh/VxvKnLKA8tnwciuPSXQ8npqlsRSWPx59YUbfzhaWPvPszd+1+gPUMHBBXJRvvhMokupQxGIwAA9fNayMtzVARI5EObVpoE+sE/IhGXrggYYhTKuXY5JIDQGgrOZiKHKGaiWj68GAKu186Vxpiju3duHR11XWdcGWP2Rs/yvBYk4XxqiToGlagp5lu2H+ozh5Cym/NkNh8kTJpn1XiJnw8hBEO2wYDvDVReZr5YXnRdV1XVEPc3UnVu6EkJeouzsjZsn33htTfPzyHpar0W0aoom67TTEUjQUUAVI2aRIFwQ57bED6VmfPJFMzEnpyopsBXrlfPygawm6PoGYbGJCK/pvPFEshYa31oK+eyPWPyXdu2MUYiVshuIAgAhWVCyoWU6ZvkdOX+195ilADzqfbehxB8F9frhkrnQ0zJhShN17qyiDF2XYPGvP/4wxwgEWMIIaAgiJZlmZpEREe37rDC+mzhvWfmh6tVwbeI4WJ19r0f/NWjR4/appnU09u35tN5QcbZsiJbXjy+WKw8miIEGVWSCABKqArc43KsKbBhAsgQcUqQJF1nYa8iOW3j0vAJIDMCBmjdWstI3vsMq3vvq6oKIdRllZ/Euq6BSUQODw9W6zatUqMaQmDQe0e3b9++fXh4WFXVRPG8aZ59+VPlvWfX7g//9Ptvo0PLuXpBUgVJgpEYBKOl3u61/1Z9LIMZOMb5ac0DAriK+eSFMXv8mBylYC0AROmZVFU5y66bw52fi7KYIpIZGx1nepW11lpbFEVGDvNtEEIcM1DyfcjMzTpYayeT6dnFGaKfHRxkc11rDROUpTPGqAQAAJRrWx255OwN8y/nnDFu0zT6pmlAUvB+vV4PmaUpJdw0sQMjddfAaauxFJGh0d3FABHhk1BG97ZeN+yDuxqQ6954Q4rSJ/fnvGGIfGm6chmRt+Fi3ni8e3UNglvE0c1y0s+8FAUEQXegyOyUe90Zu2J7hpmeiLtnb/id7OrchY6Zybizs7N6OkOmBHqxvgAAYCAEJJEoBEwMlFmpEgNAlFCUBkBC6ChB6DySST50RIj0yD/WJJ1vEKSuXEzUdVoUDGAANSoBAbIBMhgQBJQAUNCiFScIBZSSSFWpMSpsDLlk0PcUHtSUkhhjQBQ1SfREwOxqZ63B4BtQJO0IjahHQFABUQZGAEtA1kbfEVMKQRXAUD4jOXumryX00giXyIyKt+26YvMP0H5AiLk2GGbWmwIDr/rGJRHI09GhLRQRNpgkjC/lMJ8dRNTWWlTIzli5DjfGEGXkuZfiPm35nr5+WpRPJBZFce+ZZ37nd37nX/zzf352cgoAp6enRFTX9cXFxWQy+ejhgw8ffJz3la989asI0LZthgIAIKbkigJUb9++nYlkOV1k75K0G7b2xMX0iSFFN8iWYMevZa+S4VL+vmO+PLx9APT0E+wHY/QPdlSCW8aSN4va9zku7tvC98FxW3+iL3GuHubNQ9O9rjZbxqo3AKTj38wVzDgUa8PNRBjZCY52Yh3XPcMh7J6QgSa0lRevqmyu3AYDQQJBOu81Jt70z4KAwIRmI/skAFBkRSGEpIKaUsipQ9Cti64oVbWsps7lB8GnpJr97pkInMvLei5t2eScq5QEyShojDG0XedaW/GrP/Ppn7zx1mR22AWfGZspRFDtfHN+4tmgIWbGEIJ6n7udrAKPMWUdYE4QykCEjp61rSTJnhiJl1xZ2MQWhRCyB0xd18wcR6jprv5ERBopJPj7L726vDh9+4d/6awTjRFQABPk7goBEQUSgELCvq64nHz3nScpIMoGtWBmSkJ0BVcfGFzOuXx+hq6ViMgVwXcPHj568dl77731xsFsSmgyOS2bGZJ1MUbRyMyuMKjUB5WRWkObnmfI0kVA4N4mpLdlSyl5H2MRl6vGMYeQ2i44JtDkvWfj0DpZrx4tz0MbUTX6ADE5NARo1BiD64tm+dHZ+emiXa/bdTOZTFGUjrrZ4WQyqV/7zGe+8KUvXZxdfOMb32BjDg6nin42v3WR9ONHp7Yo2sQiIRsXISJQn5JHWc6CSIZj9EgYk5ycnXc+dhbLEEKKTiReGsrBRjfSQwyoiqiaPYiQAFQkgQgBErEYnM1mTdPU5eT44aM7d+4AQlEUXdf1D3LOJxRhgq5royRr7fxwPp/PZ5NpWTpCdbaYGWMUXnjhuV/8+a/+5MPHj847RSME1lqirLUBIkKyhKCbEIYM9A0Di8FiQUSywYte1RWrKBGKalmWCpC9d3uULzviEQ/zsn4clgAxKADxVummBASiKcRONPrQr+qiztjLpSZJ0ogKmiR7nolIVU36dMEYU0oRgZ3JhyBAxvRRkHuojEpbtPzxhG69Xvtu0fqucKawRqLPol/Cwddq2Phw1zbskwjqtlb4vaPMJ/pqfhIQbPxt9Zqd6zpW582JfNf3oiPKzCaXLweTDEblgtu93hP3+j26Erq8G3WjvR3cNhFRdv6EwhPO1djK9cpPcLtakKjPPHP/448ezg4nKemqbapJ/eGHH67blsh0wRvDd+7eKlx5PS5YAAAgAElEQVQhIoV1Bo2UicFRIkNiwNVVCaIxxouLViE17RJIUwoxRjSTGCMbFBEUff7555h5NptJMgl6dZwryrJEIq3KeykFL12MXeoCdIQAVuyqbSTB+fLC0NoYCtNusVgsfQxd49e+MDSfHZTOWjZEJKDz+WFRVV3XPXrwgSZBCYhI5XQymQEQobHWWWtDXSshMQMTgigYW2CKimyqjcom83tyexnjpfe4iMToM2Oz79H7WTMh99Zj/SPGlG17N+QIFJArTtSCg5wkN29t27Ih52yMMUUFgMhQMA7ua3mixMxVVUlMZ+cnXddlNWbre0uYHpbsuqct39PXT/Wy1qYEy+Uy+wt96Utf+nf/9v/NMoa2bZfL5WQy8d7P5/PHjx8fHBzke73rurIsAeAP//APv/vd7/76r/7G5z7/+aZpqrp2zHlzyr2f7riEXZo6jDxC9uq89w7Sdq04rnNGGb9rnHW+Jfbb9TjZa3cBV1VtcI2vzGWdCvtppbDjmLK7Y+21rtnbbl15yz7bMVUleAL2+Em4K7u78pUO6hqHnt1rNwgXB7Rz5Ia6k4EBl14Lw2BsILUNllZXgMGRzrP/60hbwpXeylwldp1CMpvsDSJWRHY2K2FIEACMcQKIEjBBUgWJENVr0zpn2fABJhOcdWAtAHgfL8MkSIENgBpFqwJIxD7GmAQIhIxlJEkhNG3g8oUXP/XOu+8DkTUGAJaLi/wdkw/r1BpLznCKXlKAzVDQORdjTEkuLi4QMet8cmsE+fg2cOvw3A2x0brJFMpzxIzYt23bm21UVd78rLWqkFJC4HzOQYl61JTOmng4PSiq6tXPfvH9d94s0LeautAJbNwiFZAymnQ59Mat8XYPQWOMKYV4enp6+86zw/x1+LWxRWfmnA9eTYgowK6oP/zo0dF8PpkeeB82mH/KpBqyHGPUJEhsiHuOFQgxc6/Uh7HjESBg6lEOQ7YuJ+eacbO0Xq9nVRFSbHxXFgxg1m3DxqGxq/Xi7PSi6zoCZAWDRpLvVu1JODs/PpnXs7NHxwTcNc3z9587mh598YtfPJ/Ojo5uTeblj370g7Zb/+2/8/ffeueDdr3gorwzm80Pjx59+ODk7DwCnS3Wk+IShgJCRSIgRVJEVRDFBBoVMOnFahlC8B7aztYhBBOCt8ml/OgAgGFENJuRc85s69eINOIsZRKyMcayMVV9DNS23jnHZKeTwhXGh5Af3vPTs9Z3q9UFANy9e/f24fzOnTtl4frGJslsNoGum6fitRfulxoq7DRqVDZYuapSJQVCYFJF0B4c6EtkMZI3C1BNqgrpcnY+1oSHEEAUEUy+WzbBfdnHMhdVoJgZoUMyR87YcEVBV6n4cBnPdWVGhkgZh9/inA9z+q7r2FlE9N6rSNd1kDiL4mJK0G83ezyoc8s39oUeVtQYI6L6GC4Wq+V6xQQEKtFnZ91AkKcSe41VtrC+Xeb/tsnkSB4J+yN8/hrkxifyMK80b0/qeW7o+q7j5uytChDwBlbLdSjfdZBmT6YAHdPXe06EZkYnyLiTB9o7s94rgfnrMksR2RCnpJWbLJuFLYr1qkXgsqyJKKmIJGaWjP8nFMwUlg2DBmJKQVJKPvSqMwVnrDIlNusQJHpG23uroC1s4UxJZEGEjVVtsy6AiLqQRCXppfVdSgkFZsVBAmzWLaqiUAwAwKgdiBqDIkKM+fOVwRYONBIkAmXSwjlDiYgEg+UIQAhSEFliC5GRY4pEjiQqAqOwQTSYYsjsAACgPn+F87K/9az1N78KIkn/SPZg3aAoyaVChgURofVxNF5JW8PuzDhQIGbqk58yDSFlV+04Rvyyk6iOxtkpBtWUXYFUQfUpsfPp66d75XKqrmsVIebPfe5zf/yNP8oU56qqspYvUwVu37792muv3X/uudzyFUUhoEd373ztP/ut5599AQCqus6f2azX3/rWt8qyzO/da6+829TtbYGe6Oy8tQGMxV2708qtxXTw8Bzvdnv5LbAvQmAvs3Rv0t3e0IWbbaB38yTGZe7Qpt4MCW7ewrsx9DdkA+5VgMA+yf64B94yCN17yYxxQ0OXy6nsmNdfCxgDvwKgiLR1M2yRPPea3W1txiL7GEebtdhwz7NHotK5GGNRlMwck4oiANnCKRCkpJrT0gklKYBfNUvNseaKxMY5YwwQUkSTOZwJEwQEg4qskhQLMtB1GgIiMyADakyhbbqCJrPppz/9mdVqNYiFRCJIFEmIIjFdtEvfNKTK1mbSbBYbpJQWi4Wq5lj2vvpURUKRyws3uLDmrmnr2clFsPe+KorZbJYtInqIro/nusQcmFkVRcSL6dTG0NUHt7/4lV/44be/qWgFI9CVOTYiIikLRgACTKN5NgEiknBvewQAJ4+PP/t5Y2JKaAaIMncdQxWecyPGj5UAsi3OLxZvvPXWFz//2fPjh12MdV0NLv/D6epTsxUAVIgsE1+9owSlZw+O7GVns9nx8bGIAlDTdG3b+a40CN5Hdth1XVVG6JqHDx+2F+tsd9GG4NtVbLtm1UCCrmnP1/4rX/5y5ao8RHvllVcWXbjz4gttu749O5gdHTWPwuzo6Lf+0X/+//zBvxIQV5TA5uzs/MMPPlotm7v37jaLs6EDAUKBHHLfJ0+GEERRQZIkk1AQRMSH2HUdIzGzd9YYg4auLiwpE8UsU8r43pWAqQhAXdeVRSFJ7927d3p8UhXlcrkkoiIUUYJzbrlcnp+fA4qKqAqoICgT1nVZl6WqSsK2bX277Bbntyz+N//l7/zF9974k2//1elinVKrYAFBBVPMgeMeETFxvhYpaX/QaGAji4I+VotEKMTL9QdEh2vNxmRiJyIKUM5yNGzhqilUloYyG9zaO5R89MycjVs2UEDKBuvjAVYeQxhjYtKyZMXeSAYQy6IwxhjDzjlmVg2EQMSgaYyh7YDf431w21yXmREkxZghxLIsQdPlMKv/8ryJA998CECeAu32mVlKtrvx7XZ9lzzFGyG+vcm6e1PsrnNGeeJGv9vyXaeH39Ok4SUrZrwpJ1DQJ6B8101d06j37Adcm3OPAjsysh1kFfY3q7tGLwC4ezauXKxECvDCc5/68OP3VBOwTA8O0HA202Q0zCgxkeHDw5ntGAA0kUHj0CWbUKkoSkaSkGIMoLper2PojW0LiykkSAiKKcbF2Tkinx6fFVUJILP5QR4dWmsB1NERgBKLQERSVzIKVVgvzleUM/RUQwrtsmu7Vde1ls3BdGYA7ty6XdnCFWZWT5R0vV4jwfxwMplMQLRt2xAlxjY40qTJpw6NSK/KObh1qMbZskrKrl4BWjJsCAfDcKZsXmVgkx686bh68raqSoobTcdleZPxup7LjYCIvmtzF42IRDBmemf5YN5ti7Inh0uITderNnJt3ImgpmHjbpomM7f72RLzQVVdWiupFmXxtOV7+vqpXoi4WJzXdW2MCd4z82/+5m/+/u//ftYnrFYra21VVWcXi9/6rd+6e+9e7gYPDg7yqOxzn/tcdvvsi3VESamq67fffnu9XudiGm5UhO9mGOwG1OymlO6OxLZSDfau+NdtP7CRlo2Zh2OwaG8vsVcbMNqeb8qf2Hr7dVn2458M5g0AkN26tvYDFR34Brtd6Jh9vrdj3NvTblHb4UY3net8dMbj4cFyeg+1FXdO1Kgz39uLjnPnt5zKx8eye+FENHtuOFsPMXf1ZNI0jSsKZsspiYAiWFcqeIox3x5MTEQikKLv1iACTeuTaD2dubJmw8YYTaKqkIgiMUnioAiKlChaJCWWEHOXlb9S04XFcn33mWe6d99NUUWTMabrAiEykoIG75vVKgTPBok49z/5fliv113XTaez6XQ6SHqMBQBNSRB6YUCG7C79Y1EzGpnPbdu2XdcNm192VKsmdU7RE9HhZh4ivABAXXm2bitVMvrKpz979uiDD9/5sUjU5AG5DzK/7PrwSrcHPZcvN5BJYnayPjk5sdbGJAnMyP8JBg5MBioHYme+7q6ofNcYa09O18v1qiiK1WpV13XWW7ZdUIAsyctIHWdrEs68UBw3xoICIKRXPPRns1lZluv1Ok+72rb1vnIGmq4tDA+WQhcXF0V0bdteNGenZ+dt25J1zrlqMj2698wXfu5Lv/z3fuXgztEf/Kt/fXh0+9m/9YX67l046b797T/HEl/57Gc/9elXo6IpXBuTpfTeBx++8Sff/M7rbz0+XZT15PT0vLaEfca9AhICCoAAJM0pUsHlCTEC28LZAqDJVz+Xa6Wzxhhryg2wpyqiIEM/Iyll/icTEQ3OrtQ1rVpkxLtHd5pV23XhmWfuNk2zXC4vVou2bY+Pjy+W53VdpxTzKbo4P60KO6kKT3BxcfHG2+8tFxf37z1z/87tZt3dnU9vHcws63d++Ma7D09jaBStKkqElBJQRERCI0jZljVXxJN6dmXLkEte1iY/HfMDSERVVenIaZmMs7njBTdONQAlZjLGIBOMZ3bAiDidTofdIf+toiiqqiqK4orxbM+Rpvl8DiCKgIYzuS3FWNd1Ybiuq2z9SkBMIEnGE43+wUwwjo0eghO2NBHMTEhRUs7qKcvSd80mMY+vZTwibFyU9vRRN1BO9vQhT2rProPC9ko2rrSa1/M/9woRb/7C1363Udi6gPLwUZ8MW4Mda5mtFmyD0uClkO8qe3OwY7kcNsGT/1xe8UR0rOXb/c2qmITQ/erf/ZV/+vV/IpBm8+np6Zlx9tatW4IqIm3ru67rOq3qoqaDlBL0kebMjlHJctaCAgKgQuw8GDLWOcNiYmRKKUhSUmzX6xR1GO5PJhNNsU93EWmpU00IohBAJJooSahAcGDYcGAU9r5tuyZKzDd2VVUQo3Mu56YWhSWitl2LJkM4m9Qicn5+Gn1ws9JSFNEkPqXOtz6lpIKHswkgJg9BEAgVDRuXmPNipqqGbVmW1l5hJ2Xq+DA5iiGnnoJuhs5JMcvm83U31AdZE5FxFkeOP4NrXB/iZzCrMCpXBKSQrlhI5IXFGcr72saPqq9FB9O14S2E+LTle/r6aVG+g4ODoW1TkRdffvmXfumXvvGNb8QYq6rKN99XvvKVu/fuxRDKsuxN0nrzAxNisGiJGVRjCET0f/+bf5NLzJsZC3t14WN7yb1OKpcD3X3h4Ht1Atel32ztecMfHeyV9sb+7ErPt+LO+q+9g4ntHVvuxutdlwI/JsRu5OCw24vunhOVKzv6gJBsObjsZbfu9qJbRNzr+sDd3KGrnN6h+ezDA7Kvx+ZkboNy4zCP60bCu5FW/bsg7fk1FUmhLxOZM22jKArvvTHOGIPIbBMoZRoho82XwFpDyDmvOaUk6yakBMxJoVYtqpqNoY2beYaMURiUELhNbX4mfJI+xxkwy7WXy6WqMlvQBCJt20ASLgwSda33oY0xiAgDZ+Qqt6mqulqtVHU+n+eYvsvbSSGlZABSSl3X5ZM8bB5IOj72ruuyocjAXYTe2CnT2CLoFk8s/8sCRmJFkqZr/vYv/71/ffLg3DeivCHlpt4URHsJGmgP9GWgFXpjfe2ddGJcn5/3mQHOjO5q2Iok2Ur+qKaT9erCuUIwvfvO+1/62c+ePP44myX6kDofAdG5whjTNE0IIdd2BkcJ7FcRjq2cmOzmn/9WjLGLwaeoar33sa4qZlsWIqIg7enidLFYrVZdDGU9rQ/mQhCJTtqmvHt08OL9JoXXfumri2Z1VhAXWFT1F7/8H7BRJAmtNhfNP/v612trHz8+Plkcl4ezF1988UfvnCADkQEIA+bT+8kCKPQTnBijc73GzDlnnEXtBsP9bOUffcBJNbaJyz4iTBRil72B0DARsbGb80yh823b1kXpXDmfzx88ePDw4cOyLL335+fnx8fHTdNMZhMAyCrQaV0CQNM0p6fHzWr99ttvL0O6f+9u4Qyn9PzRrVXni/sT/5WfO12uHp6dL70XAAAmgBhUKRARoQJAAsQ+1gqr8tLfS0VCCCmF7E/Tm90RWZP7Osj2lcwMfUB5FvKRs0WvqZP8DGoe9iOxjpZiwkvLvuGP5l/OXXS+A/Mzlb1ViChTo6tJeb68CCHMDw9HPrp94kKuIVNKCrvcBJR9u0a+oENu2Nb/xZsBUAY2AeFmiuPe6er1dFB8IuT1SWic181MP0mfs3fM+knMWm6gTW5NGK9+CG61tbuff0Nq/ObP4GgxuVw+++nSNS3fJUh7dWI7kI9EBBAUaSBd775Wq2Y+n7W++8f/9T/+8MH7f/pnf9J1DQG2beucyzrPoii6rvVNq8VBCpJ8YscGGS2jkjUWEnRxo5dGsuysMZzNolGSJk2AmrMMCEQlREGQmFJKMQSBlFJ6fKaI6gpiA4jqpQ0xxaA+eWAWSECUSLwENECRNpR1cs6V1uSs15h6cbsPbdutrbUIwgaj7yQFTUAqiGTyhoKq0SdVkdRGiUJCxNYZdpexwDb73PYmnH0ICpEx1BNnJOJmMjC+SYwxkblv5LKAGpSIBFIf0TXingzWwX2sC5utyfuVQsUaTCn3nFmsMQxk85Iyqgzhacv39PUJ4bxrftBLvQGZc0wWAHz1P/xKWbr//f/8vw4ODrz31Wz6q7/2a6qYABnIe18UhSUDAKGLhSsBJYbOWBti9+1vf/uNn7zeNE1mgav0psIA0KdY7nA4t/aDsW/nDZjeXkBsF3C7DlUbZwPmf1zxxdoYrA95O+PleBBNjfPxttrXDGmMASgYGZBsla0GKVsREBEApg2Ubwo3tJQD2JVSsmSzsfLg/pxhE1RhpHxFFUCRFDSijE9sPq691J1NUh6KSEyxPyIEQAwpbr582gioVFUcWxjZKg4khC3McHMJJGeIDfz1Xk4joooiipiNqQcdj+72db312YbshQjZQgLAG2OYLSAKkIpkRmtKkJI4Z0FUVYhyMnhS1dlkCpKcsevVRVWW69UKAVQiKGpKBsAyY4wOIPLMlBOrPV+fSHhzWaOoBEkhpi4GbYUtWpu/3sZbMqFJBDqzs8XFmSsLICyw9G2HREmlgEgA0bel47OL86IoIqiXaLk4PTv2viWCdegAxLqZFUvskihS8fj4eNWmT736+XvPPusm8yBMQW1hQRAgFUyKtF4uQ+5UTbapjDF5S1Y1oRKTLC8WMQSVlBQVsIuFUjTsRCRGIbSgnEWVSENysTLjAZ11sQM0jUIHU8Xic3//t3/wnb/44K0fEzXL5cezylaM7eICIIBGMHMJGARVnQKyYSbs2qVPrSmdBB81rprQ+o4Mp9RZ5jwjkKjW2mlVe++FGEU1RkNgTO7DfZX8rUq6Vs4bOV2tf/zehy+9+MLHp4t7t+fOe2dUY7TAhSUDDioHwk3bEpIESUjL6A8P62gJkCIIK3EMJSIbNGQdr72m+aFbNbLya1PN2uAFtG3b0tQaIisfVDPjimn9sHWPL7rm0clpUU7txE2mR6tm/eJLL9myeP0733/1xZefuf/se99/fXowv3v/FT4NybJUtvV+aqu/+vO//O//u//2U/fvvfCZ1155/tVAnw5kP/7Gn5KA9xGRAhODVWASAlVRr5gAAZOQqUtbaVRrmKg7KMXoKWOVVZpE1CKs11hWpusagIjgLLEhZDQIqFHQoA8+iVpgY8pEhtk5ZgRmN1uenYvv/Pri+Xu3mtNHD9oltMv1xfLB8fFytciIFhFZa+q6tkWRl81Hjx698847XdfNyoPuvOkqT/M70RS3b92NZyf3bk9ee3b+4x+FsF6DrQNaxcJ7PzV2gwIjKhChM8ayGZolQCECZkxJJUSKAkElKiRORCEiEalhRBQkVFZFEjVJI0gM637FBkZEYINIUSgnDxEREgIhEiChqlNiYM4ojeSxFGlUUEAR8Sn4JDYmZg8AtjKawC89oU0RL86XheVufXFwUE6KufcLAgFBZqcqEXVI3ruyvmWebeajZqIsIEZOkiARkU3JiyIQK2FRleI7VxRd1yKCpEQAIJhAgS6RvT42BfOKqoMHyKCvTZI0pSShRzhVVJTRoGguXkE0n3aBpHJVp3A5AZR90jja4uFv6Q5u0PKNk5B0x6tZMv1AFUYMlHHkz06Lu4F2BQYjFMqhdzgeYkbcmcyOpqi8eSvmekEERACSQBKNKrlpRFVFFVDQBD3deBTNsK3syH9R4qW+HRAU+pwY6mVgWQ1Be5muuTtBRFvqan1WlZaIX33u1U/9w099/etfPzk5U9t2vK5mRVXXzcWFQPj447MPmlAYns9qv2zv3DqcTMsEulyvoDAPmrOIqqr2TpUUbFW3mkq4LdiaSpbrlaT0cPHYkoEkzlhUCQdOIVys/bJZiKaTUwMASUKuoBRADQEZtNytw7JpYlRDti4OrLFlodOpu31Ux9BWB2KRQktIUxQ5PXk7psY5c372gSajUoaAVWnPybIFQKhq52qywlVRXqxPJZh1I0j1ycnDmDAKlkdLJL1z+yifXscGAO7fv5/SpOvC+eLCxzCb3yrLOonU9XQtXBjLzKiRmFTVKYokUxVJJU+HU0pdy0kFycUY2ZjF6VkurlKIxnKO1/NexENEjVZFcFJZVbW2RsS29V3TxhjDuk0pAYi1hg2suyiSIukqXHAoQ2hh4wgY/NMo9qevv4kXmVd/5jP/1QsvvvXWWzGlL3zhC8wcQnTWYZ8GBiEEVLLOxJAAo7H29OTkm9/85ne/+13n3HQ6bdZrQ7w7HhtagqExuJmQCZfxQbBXKnYdK/I64dwWF3Er3g16rfx2vPiWCecYetr/TQhvMGXZAga3iIhbuOVYL7cpC3SLnnotVWafjnEvOXM3oGKvNc7NuotdWuwY6BsfyN7P2boBZOcswTUxjFtBEVtJgBtNds8sTZJyICwR1VW9atbWlUVRrNaPqrJEYBUUAUQGJiSDIhYNbxwgVBOIZvd2H4MPidkaa6UnZgAh5gkgbEIjEJ0xRmPahDibbIJCOZQJidkOWfPZHGKY8BHRcrkAgMlkBqIC/WnsuuCce+b+s7PpfA9Inq8FkzEmpbgR8qmCAID3vq5LiWm1bIhouVzev3//5OTElaWqBp86WTlX1vW0a2MeVe/SgHv3SAUFDCmIFLduHX3xS19O3fr1H/z7+eygW5+dLY6PDiexvchxYoRUWANqooL3becDm15JKH0IdXTOdT6McbdxTsNA5rxyGwCyKcBoFm6dnJ2XZXl0ODs+PZ9Pynv37q1Wqxwe44oKEZtVq5DargUAa2euLF1hJEQhYARkyNFvqARAAMRM0+lM5OM8vIpRujbM5nWMMcSYsycODg7u3rldl/WyWRPbs8Xy2WeffeWVT/3RN//4teK1V155uYn+v/jtfxRVZrPZb/yD/2hW1uWkfveDD3/wve8/d//+anH+P/2zf3p+evra3/mlonDM3IR0tj47PT2NAr25yXWrde5hCPvyUrWqKkNESIb7iVRmDXVdV7oCUQkRSBBRmLN3pyLMZ4dR0mrdrC+Wk4M5SEJCIkihm07rZiUI8OY77x7cufP6D74fQsiRPPP5PCPV8/ncmh71ms1m5+fnb731k8PDQ+ecaipKQ4yPT08+9+z9NqSiPgiPTqeHR1U9CyfronIMJikf3boV2nWeQQIgKlJvb0kppZwOkrlxG4MZUU0iMaumCJUy8TVJr10DQSBQo5BIIfaWxUykjJb6RDRhIusc81VTB6SqKq213vuLi4u2bXM6c13X3vsYo0hMKcTYR1kuz88ODg5RtWmbuq4tOdVUFs4Zm/HPS+t22Gb+j5asPWvdrnMmXg7knuBofYPp167AYQew0iem4d1EAd3nzfbXxff27hHX0XbgSV7f+2HD62PWdw/nk/OnBmSmX82uP+e7OpFdjtLNXKFRtaQbwbM4a40xk8nk4uKCGbNbqIgoKOWZqbUImkQIADC300lQNEUiAIkqEFNLyEE7UvCq5CBIEk5RYsSkoHVVqYKKCmtMEjEJYxQw2V9XDSgCEhASkjI5W0VR5wAhIYCKppCQSQVA0BKzcc7VudkVFWMLgZg0+ZAg75lEQJo0ggCwRo0oSVLwuaNXBU2aSGStagiRCYhYRBybYfCtqpY4UMqdP+drJBJCVxQza1lFiXrfr9xv93rYodRhBMGY/62w97EdaOR5nbLG8CYCFDEgEyurapSUYfykQ8lHKfWs4/ElftryPX39jUCCVVVVdT2fz3GDL5dlrarL1SobRTx++CjfhR988MHJ6eOf/OQnp6enVVVl/UPygZHGbig3BPtcV/3vpT5e5z19szPKXvRvKCK32DLj/9xLJhm+BhFtJQGO3ri/k7l0Kxk3UboNS26F/O7uQDfsNFsmNHBjTuDuIjVkeY27iIECt0VhHXuobH3OlunLlkPMDa7fl5pD0DGI+sRAeRHpJWTIWwUxiCqkHLudJDCRsYWqkuFs/S+SQki3b0+JjKqyBQNZF8SqmtA458rS9XgsJGescw7bBinmtOiBYAYqudPLpg5EfXYCOSCGrus2JBBCRhoPQbJWDRIBqkpMKbuqxBiNZeeciFiymeWviHVdV5MpoZH+rPZJ69b2tkxI5JztE7mTJABAGVyLMiR7cnpy69atHMf36NFDY8x8Ps+dZ9M0hl2+gLvFR4qKwD2/SKltOq7KW4d3f+3X/+NJUfzgr/6sqg5A9PHpydHtW9KtMSQmSjGJJsvWlQWUtvOtikkipOCcQ2yyTZzK5tZS6nMOrW2a5lJAhYaZVNUY5wXYWYgq1DHzYrW2xyf1pKqM60LUGLKVoirE0BGzdVjXzntKKSmk0DWrBRRFgQrZ3aQ3WIhJkdgaSWk6Pbh16+7pyblMAcg03odUtgi1KCB23rPjZ1+4/+67H3zlF7/6xo/f+vhbf/69H3y39Z333Y9+9MOua7/5p3/y3DPPEFHTdX/xzW+++cPXf/XXfwOIfv7nfu7D99//u7/wCy6G/+P3/tdn7xxNHJOhVpvT84uTswVbTkTERtoHX7wAACAASURBVCXDS1fJDgiU/R8JJYGIkMLBwZSIJEWAzEvskfCmaVDBORPKsrQujy0sG0Q0phDRaT2d1fOzxfmscikpQFouzmOQpmmm0+nHDx5QNfnhW++cn58/fvw4pTQ7mEhMRFQUzntfuEkeapycnPzkJz9m5qZp5vN5SUQsbWgPp9MPHj6c33l2HdLDRXu8aFcBgC2zSwlJgZE0W/UgI9ImoOEyjLFfInr4CwBBIEXtEnjqTRQAUREEAUkBCFGASFiRBAAM5Y9GwsyQiEFEkUiYIFspIGa+qyRJ0ffkhRSZFDT6LjlLKslZYq7ywAJBEbRyNvmOSCdFyUgKyTB3XWcN9HArCCNlxmkcUS128xi22yQcVk4dzxxRKe2jaO5uJXtX/psDFZ4YHgA3quVhRwe+d1R3Zc2/8cN3/3cM+t0wDbyBnLkr778h7m+Qo98UvTv+/U3LJ6qwiajJzkDXtXz7zHVGCQ95loq095TmHxrmLEZoV+tiPgeAqqqYyTLLJlYEs8aNRAgMkysMifoUZH0uoAoJjZ3fmikhCq6XK5AYpQXVSDSdzUBgWk1C0spHEDw7OffrJqVUnpZeOtUQxAPo8ck5jNN0AdQYNKy0ANw4MLM1gAopsOlImiUBxvPzZWd1vUqn1BZFpWysqYiRkiAUTDUoW6OmcGTAWHGlCT7EkMA34qNRN51UxCaJjQKINmIChdXiYg0QQliv1yLyXl0jYhJYtQ0gHR3dnUynWX298uKcK1z5wvMvAAADEnLoOgCIIkYcKmSXJgCoinKo6JAghTjQMvM0LQdmZuVCc7pS1aIHAGOOthYRa51zxlqrpHVdD44/LKy4EfUoED/V8j19/Q28gvfWOe991vO0rS/LOhMyc5bD48ePf+/3fi+lhKpd16FBZp7P5xpTt26IiJy7XDol55xAzqlBwk/St+yFmG7oeXa9p2+QOO/dRYafD+3NsKOM/U4+SeDB2Kz5id92t8ncm0F/hcWheF00xZ4wvR1Dy71M193OapxeNU65uHISdP/Gv8tZ32q/P6FQflfVsPvecTSqbCjEV/1mVEQVxHKPQJK1k8m069oYZDqdppSW6yUQk7GgpCq5XbPWIrCqirXGGDZGQVKUFDQk36bgu9j3/MTZc4KZlXqZnLU2pZBnrrl7nE6nWd7TNI33PkYBAGT2PhKZ3O+lBICUJBBBu1417aoqS2KOIdWTyqHpuo7IOOdyj9d1XVFVRESGt6oHRMixtlmkByiElIvo9XpdWHd+fl64KnfF1tpPf/rT77z9Xtd99PzzLx4cHHrvY+iYeRAIje9zQ1ZRs0EokfMhSFh3lhjCL//Kb1hr/+jf/cG0qOf3po8fP0CiGpMhRpIUFaLPwWqWgAw2QREkp+S+//67r7z6M9k6H7JtKxERZf+Vruvy3cjMxnDubLuoSkg2BgFg4qJYd+nho5NXXnoh+kZiJOynM9lH0RUWGRHbVRPatimKMldCyqgb1YwCJk0gatxEJBVcvfzSK6cn3/Fd4rkNURar7tZBGUE7iefr5cHy/GA+JYOr9fLe/Tv/ydf+4b/8l//b//y//It79w5F5C/+bPrzP//Vf/Brf//h45Mvf/nLt24dzWYH08lB67vSFVPi9994I67Wv/21/7Q03DYXyuhEL5brxXoJhEEUSGi8avUXgpAguwBlV1VRMQCzyRRACYQJi8IZZiIwhgCgbdsYSVJKZaoFEZgQiLDgMkYfmnB4ONE6tcuLt99+25ZFXU3LuooSXn/rjfPF8vHpyfHx8eLxx13X3ZofWjYhdNPp9ODgIMVgjAmhi15ff/316bSeTCZlWTrnSqt37twGU5Czrp58fLr4yfsP3n949r0fv3O6WBs3iQlR2CC1F42rOZu5EjEgD+7qu0T0nE8Y1McYRBKzIVZiRVUisyFwEiLQJl/dFY6ZmbIykza9JRpj0eQMjOzIYohIgUIIIeTwEovoQghd17Xt2lrrXJFVRpsMyXRQT+p66qMguPmtQ2Zer5fsqqoqptOpKvokqCEnoJSV3dsp7TIatrJnxisbIammwZJXVQAYrnGHvg4PVJVrWzjQT6ia26u1u+5rwPVOmzc4md2s5YNrfEFH/4ZrqSXX8Iau28K2FCLXljE95yK3gTqQVuCaqmb3hPRHJDramvfn5eKlUkf/yf/wPz5+/LgoynbdzGYz59x0Mmm6NYBELykGYCFBJGVGIiQCNpzUx5BUhQpuu246m5nCAUDnJcUUOo8KXYwOnZJihVbIVBaC8gp9EwVg4Zcx+aRRIBFRdxGH3jcBJAIkAYNREjBZaxmUUh5ZQMSU2AWvxLhadlK6Nv5/7L3Zj2RZeh/2fd/Z7r0RkRm5VXVXL9Pd0zMkZuVQtMYUZyiPLFuiQIwgEbQAG7AfbMCA/R8YsGGDL/YD+SAvMAXBhAkBhAHCoh8ME4YsiDLXsUhzGXJW9lJV3bVl5RLbvfec832fH05EVFRkZHbL5vipAo3u6qjIzMgb995zft9vQ9A4bWNVeWMcGLSOCIN3AwSb0jwKW0WDhhVTlr7vo4pXEADfVEjZ2x6yKnTca4ncRMQYu8lkIiKzS9tnNsZ0fUJrUh+He6MQaiSCMLDWVs7LrVvLuDldel4IECSLFO4QgTDlaIwBVectAWZ4joo3YoyxotqlFGNMeQEAyQZrrTJvtkwhGiDrHKGh0gsfc3Jiiml/ffm/gHwvHn/xD+sCAHpflRFFqKplTgBLgUM59fPF1CIBQNNUqtq2bWy7skte+tRX7JI+P+1DoM3b2VV2aCdxdwNe+vhyi63VYq2C2zQVXOUSd1r11l9+NShyLUq87p5+dTnXlatwM81pLatZWw3Xl70jd4OEdVv0smJ1dr7gKu22Tg9b6zA300HhRsPkVlvGztYjuLG47+p8epMw3Dzm69esIfr6WBlQ3bA8gKgALwflKChqDLGIqypVrYeD+XzuQt2QReOYRYmMtcYGIBJVBTLOi3KbIhRhDOeybzO4jP4vKWoFTTkbys4ROOf1k84lZ5umUTShrq33xrnFYtG2rbe+i5koxtipChKIZkRtF/M+tmu0IyK0unbQGEfErCmlLDp0rqCgZ/Lp8ouzEmy4NxHWcRREdH5+bq2t6zrGOBqNWBIovf7660Q2xrhYLIaDPRFJqRRmbF90zvqyjiozkSGLysIiVRguYv7ij/2VWy+99H/97m/fe//7dXMcgoPp/ZSSCJAhSwYAJceUEgIIJ805x5Rz/uM//KNXX31dTBAAIKsgSsgAxjstzW2EaC0YArICyRCRr/u2RePQVQJqfS2STs8uJKeXbx2Nh6Mc+5QSIFlnjHHOO+cDi/YpLvqInE0bQckaBquolhAVRFAMkiSx5ABpOBzeunXryZMng0HjqOlSEhgmlkUX51375OzpnTt3RuOBr/x0OiN0P/uzf/drXzu/f/9+Sundd9/91FtvvvHaq8O62q9rD/Dhe++/cufVxWLxpOty7KXt3rxzx5CcPX0yHAxnfacIT56eXk7nfcZeBdEE1MLyPbvecWWlUi415Sria1dVlbJ4H7x3dV0bAiJyZhklBwDCUCjBYroDgPlkPhw2fR9ns5n3PqalrnjKl2eTi4vJ7OnF5MPHj07PLx4/fnxgYDweN00FIFVVOWtziiGEnKPk/L3vfW9/f1TXddM0TdMMh8Paq6t8PRoDhcv5/NvvP/4nv/W733/37t37DzLr/v6BIQdkOKvkBOCWaBYRiZbAbMtY9WyryyI5awYQtEIEBIpkENWAEpoVrkNUQIXFYlEgX7FFIZboB4wxrSHfMmYdEelZr+x6cl8izUrpwjIAdnVNqcjZ2VnwDRr84N59F/zefiOChaVkTcYYZ2zxO2Tud65rW/wYrDK3VkLWNYFU5GS4mV6j+LFq3K5qMa4TdgJ+LO3lVkDa84PX3Rqc3aKe68eyO/WcV2d/N2hzPpI2vLk86QZ0eoU8xELMrVm+Eo/77NPRm5jMrZ+1qvFb1SAJlhb5nZC7vO74+Pji/HxyeWnIcM5RFUB9cIjKEBGNEhChMQadAckpt2AxaV9k0iGEqrbOo0BUVWMFATixKleVM2EZPsSipfIkSs8K1gGQOuNRMAlZ51qeA4AArZKfEYoHFRyIqBgRZhRa2hAVBJUVyE7nMXJvqAKknKVxXiBxFiJQjsKRkH0IiKWThjRJFgsYEFLfdwy54QY4A0ZDLECBBszMGFWFAAlQFVAhWINoeugd+cq7OlTO2bZtc2bwdRJpZ5egVFVVVdV93yO60mEDIgyiqqgY6qqkqQFCzimlXPJLi7RHFJBIV/G8CM/2KlnKZgQKE4vGAkBmJVVjURRVMKU+pT7ntDq7XkC+F48fhK4TsW3bqqoAEQ2JynqyLpKFOcY4Hu0BQNu2seuBsGkaACg8dXF7l8bPXXdYvXqXvOrPuQ4Hfkywt0X0bUk3NwMkr+ZZX/W/lUX9ahn6Vch33YhxkzG7SnNdjcleJf3CFuTbObhdKzl3ArB/icKipbzwORnqTlfDlnbl6p7sGWrd+KTWGHJnss51P2J9xLbM9DujXHVF0yDgklVe2fQVmECAUZW9c7PZ7OjosFiPAODw8HCxaAv+ERFDDgCyKIsAaI5xCTgllw8mcs59LMHrwlzepHOu3LiXpWbLzGUtjF81aFJK0+nUOVdV1f5+qKpmsVjkLLHtQCn2EVBAlCUj6OXlRXFiAEAp98o5I2kIdaEXsjAoVZVblRya9fAi57wEBcvy3xJ6QetRRcFXTdOIyGAwWCwWg8Gg5FAPBoO6HsQY27ZNKYdQ7xy+cEzGGEeGDQBQEacK2Mki9t3s1uH4pdc+/TdOXn744INv/O5v3bv73stVg4iSOcaYUocqRURJACiKAKhqQO+9/+708iKMbxdN7nooU1bQYqf03q0uSUQ0IdjZbIbGhhBSSqwCCiL66Mm5cO4P90aDYTMYImKKnFXUeERk7IScsUTGdszSR2+sKqIgWCXyFkARUh/rQSNgFl3/xuufePr06eXFhXemrnwf86zFENpBP5zP54vFYjQazGaPiDD1ixhlPB4NB29777/0+c+KyDvf/bZz/jt/+k3nwsHewcXjh8aFo9Goro9j315cnE0uz4fDARpoJXfT/OHjJzEBgxIZ2DElISzxGgKiCgikgKijZuAMsiTEBlBAWUQRDYDNOVoyzJghMzMvkYMhssY4APLez+ftd//8HeeMceH9Dz603nUxR+EPHz3+3jvvTKbz11577ZWBt9Z6X7xCttwbY+y6xeLx48chuPV5u7+/75w7OBiyama13nVd/KVf/uWLeZp3yYfggeZtXzm01oHSeHzYyWI1crIFjxUShnPegnyimUuyh2RdsnMEhKACYARJQVEV0aCiKqqid9UqQtMoAi6Fr0YJnXOlZ2jzbC8U/bpuqwREdV3n3LLzA3HduacA2jSVKKrqYLRnDMY+HxzuHR4eElFOIiRJoM8dIjp/PXX5/CCvgIasvPHGsJCQwFyUpSWAd6UCvWnQeXVV3SkYWb2fa1UtO8v3rtNJ3iDkuU7YuRP1feT3vE6fCbsshc++8xWnwHUH7WM2Bm8uzaK4jG/ZaIW9mdLcjsX+2CyfquaYS0/j3nC43L0AiKglYyzmYtszhKUgBxgtGANZ+unkXCBZR745avuYkRFMVVWHJ4fe2K6d55zn83mOXYyxTxwj164hxNfv3O4PuiI8YebL6WR+sch97DsFAEVGg6yYCyGeMASXWIQzx84KVBaG3omzi0k7m826vm/jO5GLOIyc96+9/mpd2dFocHJ4ZMlJZZ1xs1kUEVEWSMJJOBJko9zPJsPKGhuMoZRiEmbmp+eXZYEuw5dB0yDRYDA4Pj7uYv/48akgDOrGIcauffTgwwzUNI13oZ/PEPHg4Oj4+Ni5YKxDRFbMMckyKtlMZ5dl3fFVQDBEWNfBubAM23TPdrY5Z4VaWUpBcYwxpUQKWWXetdCBiLAKopI1ZfNc0VLtUtY759wLyPfi8Rf/6GOu6rqMcsqG1RobUzTOq6p1zlo7nU5LknZd113syxgy51zorcJsPPMnlEypUl19DYlXFq2r5QEfc8q4qZC8ru1gm84S2VlpWvDtTmRyda557WIGOzr9rmomlzrDK778ZWIBbOPGVUjlc4vKcyjxynpA18fDXFVarmvKd7oyri5OBmnnJ7KZR3rDFPkqUbmZuqa47frbNF6uCYolNW3LSL4cTwVVVFARBbCOCIyyQCGUhFXYIjoyhgzH5Mg4MnVdrbH9cn3lDIDW2mTIlgRnAFAWUEJrLawTXVEUiSySN2QsrTZeqoWIy7nkr5a61dKaUNd11dQu+Djvo3WqzDmVCEok6BZz5jQajZpQ9TmbktGKBgit34icBvA+PIf/VVYB9EIG1sUMz5jSzMzctu3JyfH5+fl4PIZ1s5kh5xwAzefzFLmq6iJ6hCsMraqKsrIQGmsts5bkOkURhdHB8dPpxd5waMLo5M4bX//ZN//sz/70j//pr6KqdT5Yz7knYYOg3SInUQYCdIacsYvUnz998vLBS6vkm2VuR/GdlWgla11xSi4zddB4S6yrYQ0YUSZjnTOTedv23a1jvX18YryLGBXofBa9922mBF6MgHHCnIQAgTKAMoMiJjCkIMZq6jsXKgM8GAzfePXVDx4+aGfzNKguZzPAplrY2WxRh2qxWCjKaFgtMNY+dF2/mHcGsJ1NLRlACaFSzoNmpEoIEvvWqU4m+f79C86Rc6zr6uTk1rzvLmKcLNoHj04FAYGcDUwEsiZeCEBWrjNYWvmIFJWQRqMBgKCocMoR2TsAsERFedC2LQA4x2UDEa2nUp4u+XLWVVXDgKfnF6ywfzCeJmknF5n19OzJe++//+3vnv+1v/a58Xg89hRjrKowGAwsknVUaglPT0+Z02CwXwJOXnvtNQAJwc26+Mabn5osunaRfuEXfuHRB6eXPQBCUnDB+lCH4Ihc18a278gjrKQV5ZyX7SgRBQUF3nQ3ESKCAUJEAwhIVMqMEY0CIVkgUqAS8AOIoigr8o+ArHVlP1f2zuVEssaJSObCckNmjkkAonOORRUES8qnsWWQWQ/227ZFcnvDMQAoijWaUnLOtO0clCtvrTGZxBqzFd/yXK/MVWdXeQaLeqLUyRkEk7ncMXgrhFl3PXaORG8em5ZT6zoC7SPtEh8/vmXTdn5zuskWRNwJHa95b7jTy7cWdu5c7rdiVNa/x9bKuPuH6mZ3/caW4JrQnatq2E0V97pR9uZCQiJ6+eWX77537/z8sgmePLTMVVUpM5JBBYQSyCoGCXwqF4pqZk2AwCpJsg/ekgGyqmqRYox9n1JKB6O9y8nMoxPAnDMZNQCLxYQArQXo1Vrj0ZBCsKGjLCJIFtGJgoKoKIhB8ihqkUQ6zaAKguwHvu/7mFjAAKqxtg4NA3JWZytQsOidqZSF+w4wA3pENGg0A2dB9JYCAluv5CzZiiWrMazSc3aEicVZp8IMAgAsbCwWigJRDRAqK7AhAGVERRVnAHLyIdTOVsGBgjeIxvIyKVZAFJCtJ+eMSPbWiABzZgFlQVUQBAQkMLQcGy3aCKJE8qyQU5UUSgs8IoIWjz0QobVWJRdle4kfB3jh5Xvx+EEIO60FAGMwZ7TWAEDKyTmXUirCoNu3byNicH6+mGKvoktm3pIBetZPstT4KejGAmNXVEMRjaxXnZjiypQFa8k7wm5piRY6fP136z9IuUXq5sqwVNUX1oCWrRSImIVvyDrbmrOuM/e3UtSulZQg3OAk3MJmK4hHmzpSIiqJG5vE47LVIAns7Nvd1V17XbzKVdS6ac9b03TXjXhXi6VeVSWtn9lSYF6n3V03HW/5CeX5o7H1ntf8ZxkWOOfWKEhVUZYbAsQSkqIiCsoiDCypX3hnYj9Picvw/uLyrKmHzBxjYlDnHKEFAOdcFXwd6oI2Y9/HGJWzkEHnukWLAFCKlVdn7HrYIaBrJrn03ZXC9LLzZpVa6yKt9N6m2BWQmXL01kwmk6qq6uBUtfbBGNPFHEIo9UFt25M1CCZJFpHI2S+3hiQqa4LRaQG/WuAuoKpIzvn8/Pzk5CTGXNeDvk8hkLU+xuyCF1ERQSj2BE0pl7vB1cukqXzbR5byAkFcJpEy09nlpKnqi0VLoIPhoOu7Nz/9ubHj3/nt/3NyeeYQHNWifcqRxXZ928fMLAAEKhbp7OmTV3/IFkyCmMqHXnrVZ7NZub1Ya53zzqUQKuZcB9/2MXctWet91XJSxZgl2NDndPf+o6fns72D8XC457x/5RNv3blzp65rRHz06NH9+/cvzk5j1wphKqSwIGQVyhl0HHy3mFtn9kf1bDF/683XptPzvmvbts2pH1RV36fZdL43HKUujQ+atOiMStv1qUt1cAYtQl76QbhPiSdTtsYvFgvnXGj2RPPB/t6gbgibW7eOJ5NJVEkKk3l3dtEyQga1ADEmY8qZvxyyCBTER0QqCASoRAaxqetVsbdACUAi9d6GEHLO5/NFORstmdI/WQ5mB2KtfXz6iFyFof7ud76v9x6yyMMnj2eXkyenjy6ezr/64588GDRec3D10cEJMyPCeLwnIo8fP+y6BRG8/PLLZSZ9fHwIIHU9IKKwd+vhk4vh3v4v/fI/+M63T8cH1U/9rb9S1cPf+K3ffvT0HEDaxcRWIxu8IiHoqsexQKDVHXvz9AMoTBdkEAZQWoK+VTAGoUVjCK0uUR9yceihKTcmACJEKuN0YzOzpoy4LI1cQ2hEArOUhpIx1vpllWVmkbSazS2HlTnNvPekZrZY1HXlrBFIdQij0YhTB8q2TEmVUUCuwK1VZeguEEUIvIKFJaYflMDktG5GWL2Y9CaK7GNHTl4XBrNea29ITLmqNvzIfOmboeMN+pRtl/v17+cjIzdvaDL8SKXM7m94jUr2I1nKnfuKdVPiR5Tdiz788EGM3VufeL3rusV8HryvggsheG+zkpAoMGv23kcDfd+1Xaxrt384rCo/79rMsZ9F74OzIQF5U0mWKgz3Rp7bNrVsrcVM3EuXF0ZgfzSwZAxS13UITmKfW3CQcmYRAGEizEo55QyoAjnPRZMdBoPovTYeRrVzzs0W3XwRBWjeqUDyqcsCOefT07N+Pnsc/MXRGXL2pf+gGjnnjDeimlKyzgRnUdlbO5l39nzCksgqGMoq1nmW7IOLOSOAcVZEq6aO3DsbVjoaE6zz3rcHh8tyLMEU25z6FOPlxRmgCSEAWWYVKAKD0ieKo9FIQAuZr1LkUTY0dQkCUEWkBIDMnPqukI1ldXNk1vV9vDqdY04xxs2MorXfp+v7F5DvxeMv/rGm2ewyvw6cXdavWWtySsaYL3/5y7/1m7/V1E3Xdcu6W6IUY5lIpJSKHmblmt5g4Z5HeutzepOO2NK3rOHQpg1vC1QsFyfaGhAudaSl0wkQyFB5kkVWHTvX3VthZ9vPFhF3VTi6pOOWapEiS3oWs6dlRLSqR0eAUji1pFlWaqKr/ULrpHWAkieH10l0tgwVhRhZc6ebB3n9K6w/AmutcFEwquja1gfGkOpz6qPSJ7vJLq7/vD4sW13qS5Js17x5rSBdFxAR0UowCcZYQgLQFKO1tvhzilm0rKSE2HW9Mctkv+VRKj9XOfYZQQg1cWmuzuencxVmEVV11g+HQxeq+WTa1IPEGYAcmbaf1nUNSil1zlXOWeNNIMuhIiRljrEngcWMk0RrDCEZxdL547031vQxcpai7FdVi7BYLOq6/vDDDweDQWbu+z6EEBRF+N799yYXZ94jAU6n07qq6qpy1hMZFo05hxC8r0SZRax35d2XxaNuRsVOIAzWOxHJKRlrrYGSELNcS2LfdX3f93t7e6V0pCw/bduKyHA4VAUVbBf9am/HxjgV0KUxlzfPuqS9JRQAEQZUtKSqWVVAXah6EUKXVS6mHSIQmaM3vvA3Xn7r6enD99/9ztnjB93koptNksxncS7iFCmlOaE1mGK7GA5Ha+6iSAbKdcHMhdzz3jf1IPYJgWqLo9rPJpd18H0WUfW+mc5ndaimbTcY7L35w29+8pOfevvTn37rrU8d3zoZ7d1WVe98CMF5R8Axdhdnp+dPHz24997p44d33/3+B/fei1ksokwvqlBPppcDZW8tavrS5z/z3nvvP37yZLw/vrycgCipQXjs0BiJyOqAGA1aiCkn7orEvSgh90PwrjLGG+OIjPjKOxe8cYSEOs8t1ZYiUlV/87vfm2ewwQSy87azLqxZXCAiRRHWzKKJARFMz50R7mLnLBIIAgtnaypOvTGmnIREuD/e79ru4uJiMpkOh6O6qr0Pdd04Lwp0/+GTy3lsGe89vfzgweOL6ezy/IJTHgT/k//qF18eV5Dj8d64rmtQJoKmqbvFbDKZKDMBHOzvW8K6rquqAtHKh6pMKyR8cPfur/7j//Hs4cN/86s/+pWvfGl8OD46Of53fuan/pf/7X//x//rP3ly0SE1GThlDqzOeWu9cx7JFnnIxugKiAyhMitz6rqelFCgCsGQITKSxTgryqQkpCIsqGQsGRJc2g3KPZuo9EtbBV1WjhDaMhSE5eRQWFjEGBO8B8XUJzESQhUciQgolFgmQLDWUqky8t4YE5ldMJaMDwZUDGnlAyqDSOWMZhawcCWgpUwzN8dbGwUzmHNCJGttjpHKckwmpdR37dLXxGycjbFX9NdhpPVStZUKs6GNh41V+FoR5oasYDdsWz0j6xrbLcHLjl6+K9Hcy04LZtwF87YSO686OG7Aac/9aLmpZv26vO7NWOyVzxzWWdPMRW8hLCVml3jt2N8VQnaTjOj55bUscKXX9tnBXOUslHz1veHQeePdkGMkBM1cDa2oNKEWlJg6a6yyMHcG1AVnHRXH4N5otFi0IgoZY2TljBU6Eyw6T6EnBHUxYUpgKLTzKYHW3gzGI2ZBIywx5aQAi54JgQhYOUcRMChKY+tywgAAIABJREFUiizMpAgisVfW4GE0rAeeyAXj4+JsnliAKGYVzdZZo/Tog0eSuDZIXQROg8oEZ2BUD4YjE10WBrKQsDXU1AHA2do+mj4FUlcZAySge8aEoY+c1IJxFpGMMYvUBV/1EsuFaJxFA8xpf39kiHJmALy4mOcsmnLqFizQNMOskpNkYRbp+ohIobHd/MIYUzmy1qWUESlnPoCjmFIIVRUqUUHErm+LkGfY1CjJFnqRgJmNIYvonOtjYmZnnIJ64xAogQAqAqbcc5YXkO/F4wfg5ds1pirD4JR65xzn/ONf+cqDBw/eeeedOlRt352dnVVVdXx8fH5+nnO+dXxycXFRNmoMm9YvNdfwUVtlDJtChTUgKfvUrVLX5/SEKle5rC3B53qQJruGbdeVQABAjHEL7123PMCumOybo8l2coDXvZ6QdpJmV3EpAPDzSs5lDdrKnLn1WZTFdfOfNa26fG+r35o2DuDV0ewaYW6t61vy2k28t3kyFOBXfoSKCrCsGMiccjkTCNGQUVVCAgUiszb+FURd8J6oIhbnPCdhzjHnqLmnZSQJAXPyzpAp2uQYe1By1gJo33cpRWMsRZFmVNc1EflQeedUNaUqWG+QYh/bRVf4N5hM/dj6UFdVQ+T6LvV9LCRkZm7b9vbt2+fn54vFomAAb910ev7gwYP5fPb48YO3336DRWIbT24dlRiYJEJom7qx1rIAInJWzqqIxhoio4QikkUpZwRjre26bjk4UCm4TgDatp3NZsaY4XDPe19SKEoIDbMCILNyyhsnoQEQUCFnVp8dlY9odcqJYAkcl6XnB0AFc15uchRRlURAREBkMos+VKPbb37xzmtGU5xPZk9Pf/M3/lmb/fzyPOfI6IEiKvq6qaumqGENWWaOqSsxNquBCB2Mj4wx8/liPD7Ii0mKk2YwvJz3g9GoZ+j7ZKv9jPj1f+tnv/rVnwx1zQqj/YPBaE8V7ejl4r5oOSWwkmMzGL20f+v2J97+zI98+eCguXz6xCD/3H/xn3/n29+qD+qWxZIxMQUnFsSQ+8Trrx4ejN977+4H8zm9Ypyxqli5C02t957QioCqOmMLi911na8dKRK44KmqKyKfme1wIMoJGI1tKmfJ9CmqUpvlz+996D0kwJxyFepn5thyKgOA6rLMqdB9JXgzOIuozGTBGtJnoxxDhABQ11VdV/v7+zHG8/Pz995/T1UPDg5ef/MOkPN1PTk9/6f//PfuP+7Sai3461/9y1/4oTdNezHQvrbVsHJzSQV4G1JvsfImJSHw+wcHJeCkXCmlTxwRHz06/flf+G9/9As//G//nX9vv/YG0p5XnZ+Rx7/3t//WwdHh3/8H/whRFilWzT6lVGY3hmxxxuKqObBI+RDLFptTSpKSpFQ7N6gqi0AGACF4k4URWVXQWLBkHSECqwysx+XXg0gPKQsAAFlrgTMwKC3HG4jo0SholkzAFTnvlhXz2s911ZlO4EsXizcw7+eV96RxUA0BgHO7Px4RyLDxysA5GiJVTTEF62BFnm/eHkVkXXS+Xv5UVZhjSswcgiNEITIEBoGjbOhblsO7rGLwWqZrE2AsgQrozVFbO9PLbk4Eva5C4LqX6fUhlju9f9exgh8T7G2itY+Mf3t+qcWb3Bz6XFi3bno8YHOTA1dB8nUNDVtvdbOevsz7cs7OucLhI6IAPnz4cNg0IJo5D5oaAJyxwXsAabsucayHVTHy7Q/2AMVUVom72MXco9IgDOq9pp+nvs99F59+eMoqIYQQghmGZjx23l9eTnUx36uNRUYSNlkoo6olO6AB1sFYP5OZCqpSFhAlUWRABciaGdJoUJF2g2AOxvv97Pxycja5XMwXoAAuGARQAc0qwshiAepQDerGQNfUxhppzWWfF5Khy5xZI+eUBRGbQVVVthnUxqNEQUvOOZW9IpEi60iydUGFLyaz6fkUkThlBDgaHxwcHDljmbmyZjabLubd3t6erV3XdYt5y8znp6fG2a6LSmjIjQ8PVHU+PU/9fD6ff+tP/6SqKhHIwkRUVwMROTw+OT4+HjSj0Wi0WCwm8zkAoOZg3XqOWXKArfWhrnOWnCIiehuGVa2qw+GotG7EGPf39l9AvhePHzj228zRci4ws7FWmH/6p3/6F3/xF9u+K+FsbdteXFw45wDgYnJpneXMsMvofDWJETYyHuFKmv+Wt6H0ku2sHloHmVxdb26GZ1vzxZur3q+2nN/QdHS1PeLqcS7Qa8df4TUQEZ/ru9sZXLaJozZnupsOxs3yiavJpbCrlHZnGPfO3x139dvCR9UEb8Wfrs1767e6sng9q+dekr0bI89N9VGJ4EMUYFXJkpNwQhVRLt/A+7qua++D9ImZOSuisGqZ1QmyVc1tksylsSCEGpumLLe+rhoepZwuzmTpW7DPMuWL06w40HLOvq76vp/P5y+/fPtb3/qWc44IRPzpk4dPTx/94R/+wRufeF0z37t37+TkZBn7qUBEzpb6IgRlUFBBEUazTKEohLAvCS5kjTEpLVbIOZXuh2IgtNZWVVVOttVRBVVcx7oslSpQqiNVBUsNw0YP+Ma1toxcWeW76rIKrYSuXBmfY9XsKcRZN7fEdWVNs1cL/dTf/nsXTx4//PCDu++9+873vzd7eFcx1s0eUWmr55LawmIK11eMkYWbEhEAurycAnK9N548PvP13uPzWdUM9k9e+dEf/bGvfOUrt166fXJ8azAYuFAlViRb183T8/mCuwIpK7TBNmIshaASSfKT8+l4/2Q6OfvPfu6/+r1v/O7/9A//frtYjEeVYU2pP9yv1pUbb37yk/fufXD33gci4m67i+m08coC1oKwMiyrSgTUOCsArAoAKecu9sNhOBofRVerZIRcWVsHQ0RCiDm2KZ0+PQNrDXoGWVK4zy6ZlTepGIRWl4wBrCuPCMoZja5rM0s637qGVFWRdDgcnpycvP3226enZ6enp//iD/7w6Ph2m+T+/fvDQeOwI4Dj49FPfPnLt47GEPu9JgwAUjt1VEmfh3v7zNzOF+tr8OjowHuP1lSVD5WrQmOtLcDyl37pf/6pv/m1H/uRzzfBNs7sD4cptsaSd6adT7/w2c995oc//a13HjRV3fZtRbboUoUEURCotNLps9vpWhWRCMEoV6EaVi44RFVhshZyVtWkSiBsQI2CKBkR5QTlHkLWGGMtWePBULnPsEopsVz+oJQNESpDJugVNJYZxsHBoerSo2sQDYhRdqoDkyRH5yrp1Vp7efHUavfqa3ckR5VUbnLGGLCK1jyTrz/P+WzmgW3cBmEV2slFnEJEWFoEYVPkzzeoH68+s7zh7xBIfoRZfada8rp0TXjeQ77zZXBjeOYz4/I1OS43x7r8Sz1u7vtFhBs8FKrb+wQR0WWp4u7mvZ2/+/YLdglrNwU1a4GMtfb06WNAMcYkzsrCORNgBgFoAEAyZ87KAAa8Wxr8LDkBYJbUZ9VUhzp1fWojMnjCnKIlqp1tqnCRWmOMAgJmwEzEZMRbRMvIGa0qChogS2AAhEFRhZERFUkITBm+SoyJHYTKlMwkBlJVNGQMqyKoAWFAFdHgXJKeFViVNSuJoESN6mLWlAEEWSwKCiswg0cUC2ozOoMkaEQt5qV0iJAyoQGrKtC1yY0azaxF7e2sAMScShUQEVlL3rml/EolOJ9zlszOEFlTWl69996Q5lR7lxxZQgFB1cw5eGLGYNERoqbyjzOAiN6is7jc8IoIR0PoLFbeRsip55gFRHPy1loVSTGX1ADVFyzfi8cP5CHP445iHliapsol4a3z9eBnfuZnf/VXf3XetSKyt7c3vbhExP39/bOzM2ttid+A55eQq9VqWxmM65T/rbvn2tpe4vt23qC3vurq/Ow5JYbiZiLlVgLKVXn9pl5xjZfW32FnJso1dohrV5rrHRQ7Xr9+A1ex9A5f3AbY2yqy2wpo2ayJ33kYr2a6bD1/VQZzHQi8+r9rpLq5B9r8BdcBerBlIFyvys9aqkUVCBRUlFaHYK0FEkBUAEIy1nrjgldMWYDIWAuGnKuk70GFjIOujbEretEQegUYDodkjLG+bMDnXT+fXPYpkjW+tIORQSQbvMtBIwIAsKgk5eQq//Lt29///vfx4MAg3r/7zq/8yq/MZrOv/dX/5MmTJ7dvv3R8fFyCQxWNs84Fv2xOB0UlgawIhEhk0BpcNXEhIlpTfsclKlZgTm27WCw6Y8ywaXxVFYxX+D0pEdpEItL3PVLRb+vSFoVrJdh6rLDauJAWOuK5c1wUAJwpk93l+YaABg0AxJRYIxrLqOfTBXIOxjofxrdfO7r1yme/8Jf6bvbBB3e/+70/u3PnJUUQUC2KFkNkHKKWzS+L+Kpyzlnr9w/m8/m8Gh5fPnqiYVjZva/95a995vNf/Ev/ypcVaDAYEFGXczfpQm3QUNvN+Ol0PB7PZjNmJaLc9lLRvF+MGI72h8pxWNWsOVSHbTf78Z/4N370c5/77/6b//pbf/R/Vx5G3k3nXeVtCEEVq6p64603nz45vffgw8ns8pWXXpI0Go32hsOhNUVZx31OMXUiHIJLKfV9Ojo+OTo62tsbc1Y3GBGoRUZgg8zMqiiATy8nF7P5Iip5YgWNEaA0rhUNol5zexHvAyGKZjIGlUoiuS2zgdK+6H1Jdu37/nI6CSEc3zo6PD4YPTm6e/fu6dlFN1/ExdQq/PAnT7785S+PhwNHGmzg2VnGvL+/jwQH431CIG9F3Xw+zynu7++/8sor5cQrtDOgAMrp08ff+fb3/uZf/9defeXlYBU5uqpOKdXNoLQyKGg7b1++/dL333mYckIGAWFWJEY0qBmBlMrMRlcJtMw5F7lHTl2Ki1tHo1duH90+Ho8GjbfGO1Mcbmu7DRDFXJIty02nLCXAzMLLTNTMorBZhADdonXOqdWcM0k2adm9KfOnRORUraLRDBk0KUdyjqqqEl3U1laN//RbnxvtDxFBOIrk4HxKCdECmsyoKJt475lpeeXrfu7uDau7F6gjqmrvDKUuxxjX+uf1aIaIrjaolxvIbkAI+vEh0xac+0gnnl4v+7wusfPmptnrVsybK/IAYGkHuEJgfpzleOdoctfvgruYyRXLB+sXfwTO3J4R647Kvs2kHxHJWUu67N27d4fDoXMGgKx1UdRZIqKSl+mcMw6ZWTpBgNwpOfUVgrHBNtQQAR7s7RuhhV1IEoO26zoFIIMcO9dkIiGCukJnPAEFK4TZWxECi5gBIgqCKOfRoC7rCKpVhcyYBQR02s3IkUVMKfW9xFyLwnw+SwkQAMkaMHk5fJG+zzmDJYiaZmkRbBpUIQSXKbGwIiE5h0iqhjlncRUq8rydalQ0gJaKb3cVJINAxvUNgpnNFl0XDaAn5611bZezGKTj42MHkFIS1sPDQxFROeu6LoTw8u2Xcs4Cyllyzm3fKWGKXdnuxhh7WtT14OjwAAAuL6YiMkGVHK218+mw7/tZm1SVY++cs7a0Jdmcc0op+Hpvr0dDIOqtMQSonPMynKnMGV+UNLx4/P+HAAvwM8Z0XVdVVbdoq6q689prf/VrX/sXv/+Nr3/96+Px+Hd+53e+8Y1vPHj8aG8wLDKDZXnUhk5UMm81CsDzLtUtWmkzoRGuCYBefytj6aqSZPP1zxUeoPnIeJLN2/eaHrm6Elzlr7a6y+GaSomdsdEbOlXdWWe3JYhdszSbhr1nf9jAtJvmuk0jxA3ZpNetu9cpbbZMmJvHZwszX63N3VIQbTKZ6890yza5foG1bntdFBVVAFFQI6osyhlQLBAYix6t8YhE1pP1VT3woT6/vHTWV1Xlq1BVDRorAM45jwYM5ZxjzECYUsoqjpyx1mFdgQ6Gw7brEojDrfYRs7aiSeZS+9627fHx8b1797puIZL/2W/8H5n7v/t3vp5THO/tj8fjycU01BWiMdaHUBlneTWRX0uXl5H0q1nvGub1fb/JG7dt23WdMVjXdQjBGiNARUzC/OwiYubM4v2KQABTthkiiihlK0NEK8oUVQTUPv9ByIYUDYsam1aqPADwRF2W2HdUSocAQczkfFoZH4whRLRVvT8+ufPaa598Yz2PKH1oxhhVLoJkRAzBFxficDgEgAcXnRsev/X6yU9+7V/fP7wVBZ5O+6qq8iKuZuG2n3esSGRcCJP55HI2AaW6HgRjwFqNOpv3KTFyfOsTJ7GzzahphgeTyWXL9X/6cz//8//lz733nT+5PHs8Ggy72AFZInKhQuajWyf1oHr86MHdD+737f7+/vzw8LigTWbu+zalPnNazObj8d5nP/v5l196SVm6RTseH3ZI1qBDQkXOWbnUJ9K9Dz4UwKRKWcg4FrHW6q67hxAioFld4957RAVWAxYAiIwxhnDZ4VHUXF3fB18fHh4CwGKxuLi4mE6nTy7bmHVvb//p07Onj9JPfOm1L33pR9rFrAIkFolsgImQQa0LdR3atm1CwynP5/PRaHRycmINtSmqal3X1V7DzNPplJmPTw7DsLLaG5CmbhDVON8zOB+Q7Pn5vOu1m3ecOHM/3juY93nDwVXknFcgH7NIVlVrwFfmaDw82At7jR/WFAwFwuGgcWScc95Xoamr0FjrFKFXNcYEX4cQiKyqJhYRsdbP20XbtovFrG3bAqVyTt77Yp0qG/qiVl0KQQEIbaEplvnvJCHU+wdHthoy4KxdZBUgXPQLUEFEZgUDoCQiRLDlf94pgticxBUFaV3XdRNQ5aydXlxcLObznHOZg8Ey1Advxm47hTBb6s7nlYo7nrka6QxwE323EyNtA7Yr4s+NEoJrWb6tZz5+T+8G6P1o1LdVM3jdLwIbNQz/3yHfMz/MFQFLeT8xxlLYo4AhhMVi8f7775f6kFJYQvRsLZCSICDLMi0REUHLJkcVI2hM5WtEHQ2HRgBi7nNnSckbFyyDppTUpGXteEVUBRCsnOYklkQVhGzKpM5qZBZSUmOMMx7RoWCfckycmCsiqUNplHTOh1BPLuYplQo/ILRknC1mA1Q0aI0Ea9HBPLWtaENkgkUMnLkshEmFAYAcQbbBM+eubUXBejCeAIDMJJcZkIKis3YGaHJkROPJ18Gx6LRdzGYzS2b/YKw9gy4F6jnnvb09Amjb9uBgXxX7vm/bNottu0XftbPJxXx6WVXVYDAQEW+h9o6ZlXtQ7BYzTr0qXDrPzOArAFkMgi/qFWYR6btU13VPLafe+spaT8aKSOxaNMvbgvceQ8ixewH5Xjx+AA/dLVk31qaUympXNXWOrKpf/JEf+eKXvgAAOaWvfOUriPibv/mbYCjF6DZ6Gq7zQG/evzZpqKui9k2sdTUIZJPquWEquelhIENXEcUNypM1KN2KdbnaLbFFf928CO1UnK6Sb3bIHaEkl1zpnNgKTXn2nVfPX/2Sj5yM7lRgXteHuzVRvo7cu9ELoVt5BlvnyVXPyXoWvs7GRFoGMJRPGWl1MqMgoqOlr8kYi9aoQhWqqqnrQcMsMJ3X9WC4NyJr63qAxqEB7z1X1pBj5j7loudEQ6Lax2iMCVVz+9U7o8OxsoQQrKucs9YYESkWC5EFMxfHRTHaeW9ff/3Vd77/59/84z95793vDZrRW2+9gQhN0+Qso9EoZXHOuSqY0sSjgKiCUjIJl8Vi6/hZ8yzrtW1bIgvFpxfbggBDCFVVlVPUAK6C3aHAkkIfworGByUgWScuIIIuJWSwhnxIy5xeerYRKdW0UMJxUYEARQFxhf8le2u4tFnY0PcQEzfD/dzn6aJHTc5iG3XRpbbPdW0QcxGzEC3fZ0qpbdvS+SYCXdellOpq8PlPfeb1N97cPzhJgq4Zq6gisaoJTUopxyTSo6GqqhSpX3TBZ2NQFVQ5M88WcwLjDcUktQvvvP+0cvalk/3p5WI43K+b0d0HH/y7//5/9Cv/w3//p3/we7N5V1duOp2P9ve6vjfeuSrURl9v3jg7ffLe/Q/co8ch3C+prZIyolqDh4fjT//Qpz755ltN08xms6P9oyY0HJOrhhbIEaMqGYsKSUGVv/knfwZEPtjEUowcpaVz8xIGQKVy26FSp6mqflULWT7rLRW0tdT23XA4rKoq9lFV9/b2BoOBMTTrbU7w7p9/7/EHD966Y3/4zddrSCEQtBdNU8fUM2dTDzNg5byIeO+JKKV+UFcnJychhL7vq6pCpOFwGJr69PT06dOnMcaDgwPRBLxwdi/ltu+hGr7ESklgMunOLmbvf/DowYOHOcb9vZN23pIPz9ecLlejzTQRecYhSxXo5Hhvf+iDgwqldth4O26st65y3lrnHAar1gqR7b01xlRV1TRN0U4XjMRZWYc555xjXlGIfTdfx2itSiDRez8YDNfPlwJPALDW1rXhrLYainFJ8I/+9L4Qhrq2CJmImYEQkFjUWAeQrlJGIgJKV8eF1tqq9s65UFfD4XB/PIqL+cMYnzx6PJtexBjrOpQBEFzTYLTzyVVG6BZ1tqmIuYpwPlrbeTM/doNp4gZDwc1f+3FYyp2s4PrK+ji6m/Xcemf1/M5t1E7IV47wzRVQz/1o3T4m67WSM4ewLOnJOb/33nt93xtjsmZvrapWVYWrG7usIsrrEAQgpeSwISAUoyJEZI0FyaQAolVwkCKqcs4IiJwMivaXJtTCCEAECBxVdeSNCrAIKwsLRaYsmhGdNWgMIiEoqENUBCADnAkoATtvnPF9nwSk8hAToYpoqRKV0skqrIlBMQdLSEAeMBgI0M61jxmtQ0esgIjWWSabpUBHA8KEZIAEQAyCQc6cWQE5JwEwhFZyVkKbIrKQN95aY4z1zgmthj65uH7bth0Oh5xSUXSrqmQ2SF3sLdGgrlNKpfrTkvHOoLfCyRpPoCDsnSMUH/xlu0AETpERnLGWCIgwAOdY6hdQmTmtBU1ZslsGB8TiJH0B+V48fjC0ngLgjn48ssYg5ZyXjnUBFQAUJLLOxb7/6k/+5OHh4a/92q+tmmq3jVsGt/u41z2VW/e1dfLKVmbmmuq56jiX52m3LdC4yfWJSIn3vAov4RpL3mZ1+6ayYlPzuf6qdVMFXFM+Dte04sKVHvmrWhSCZwFoS7bn+ppB2Dgmm7h0nYuzM956CwBvre5bA9qratLrMPPOlX7zB62x4hKWE21Sl5vfeQvBbgaclsV1+SkbsywwK5YmJOesdU5ARRSBjPPB18bYxNkYF+oq1AMiqppaEYwxIQSxGHxNVNQk6n0FhClLZiZrkGhU7w2HwyUlRV5EALRUrg8Gg/l82rYtxzSdTsvgMOd8sD/uuu7Xf/3XEfFzn//MZDI5PDxBxBBC10UyJoTgq4pVmJmIRMoa+Izl0+dxb9ncxxhDMMXt3c3nJdyy+AbLkcw5K5W4TlOgFGcha6yxIgpKSutTiFSFiNbHc/lR4LMw1819TLltiCiRbu3Rmdkoc47GGEDsui6JDJrB5fnckzE+GDUpttPZIoo0g1GJyl+d1WSMYYaUUlVVq5PEVFX1yiuvfOL1N+P4jfOLCU/ng+H4ct5WzZAVQgizLnGKFgnJ5pRbTHXtrfVJWle5nIWRVXI37epqYEwlMeaIw6rKmR88PB8O6pi1T+no1iunH773H/yH//E/+of6+7/7zwmFDC4WCzKGhK13IQS2dOfVO7dOjmPMqesLZvB77nB/b388OjoYj/aG1toQQrC+73tr22EzKA0fmRkxA3POOfdxPp//2Xe+zczW+Zh7QVDCrGIInxPs0VpDgVdV0CvIZ9b0UYF/x8fHZR8TKicMKaX5fD6dTlOm8/NLznp0cPD2m68Fg3E+GTTeWZcWM0NkvTXG1INGFGprvffztkXE119/fTAYzBZt0zQi0jQVIp6fn19eXi6r/2KsHDd1JbkbDsbNcL+LaTg+/ODBk9//oz+ZzOK0Te+98773g75ti+r4WS0qLpsHV/+9ojsAsJaGg1AFbzSriKdB7Qhy7wg9WkfsyVWWQnDGmKauAIAsOhRbihvQkjViRZWyErNZQz4zsoVnLqbcIgd1zgmXoM4l8bYuCCXtx7ePL6adrQanF5NBsNmYLva+rkAksyAiEKY+WRdU01Y53kq5+aw6aP1peu+ttcLgq9A0TdM0Evuu687Pz2M/F+EC+VYJN6sZ1xUh4tZdd2ctxA0o6+MPBzfu2B/3lVvxKjuFoDtf/DFR39bfXDdSvPF3wZ1//n9xiG6wSsLHLsAwxjBLye1UkK7r3n333YODA1W11o5He5bM0figvMVvfvOPS4qYsdVg1MScLy4uphdzcpQg99yZGqrKZe4sqAcahLA3HDoys/lECWNmC+SratAMmZUziAiwOmLNUTmhogNC57AOlTVZ6KKdq2rmCMLAIAyqSqq3b93KoFmyGo6xO793trc/OD4+SpG8ZcK6qveNo2bgTBBFubi4mHdzkcw4bzM/fLrgUzAW+h7AsbEQMyCCcwAKB3t1sCaEsFKdKKmeT86RbEo5MyhSSqKC3lekxEnO+Glqu73h/sBXqY9t24aoIYTBYPDOO+/0fV/7mogmk8m7775b7gBV06TEiMgp13V9eHjYdd3BwUEx/pVk7LfffrsQsDlnzrpYLAzBK6/cadsWRM+fnhU1wapRSUMIw+Fe16fJZNbFTESj0Yg8HR0d1XVd9iFh7+AF5Hvx+AGQfFf6HnH17wLYnlV1ESCAgmXNAOBDAIDPfPazqv8Pe+8Wa1t2pgf9l3GZc13O3qdOXeyy+2Kl4yQinTRGAaIgITU8BKKk6QSBIngCBAqgFh0hIfULRIgQgUTyRCSIgBdAeYkUuiGXVtLgvrkbm3K7bVy2y64u18WnTp3Lvqy15pxjjP//eRhzzTX32msflxsS8nCmSsfb+7Iuc805xv/93/d/n/38//I3iVlKrpvZerFMKZkpUJ360eOdBmpmaQ0IQDIiG/d+2Y9g7QUwgFCD18bifioSiul8BGLaUKfM7mkxZWZGMlFRq+UTs6tsMo21AAAgAElEQVRqwNGYAtD2jbr6lzXx7HaMxJEp6Jh8IFonMw66GTw94DeHr0dKUbdPI6g2zzhuXCZj4haYWSlpH2I/6gTmjz9p/47efp3mmjSBN95U3QgB0IwQ7dYONw9AB1WsVoDTDsoMALyPoKjvcDyHnm5nxwOAqtTo9DqTcBA4EdWZrspl1dm7XPJ4hgHUtCpImFklVRklApkVVCAAQlEpYOYaL7nkkl979eUHDx5cXF1v+6RizjnXLARZwcU2vPJqaJqGfACAPBRHHgxKEsDYZUWs5qKUpeBoIVodlrlLeXxHBrpPmBQwBODgz+KDM4But9lut91255B3m+FstW78ot+mtXM//MlPeWZVDU287nahaZfLewCQiwGgKakqqAvAiXotY0qkiCCQa1wTWmYOPjx+/Jg0R45SdtfPPjIK9xarEAIgAgUxVFV2TMjeY0ppu92qGABwbVu6xmB0xiAiZiXHRfMEG1QBEQgYEU0TwBgvdtx7ljJvQNSFongEcWRsYg2BN5Gua5wQSUm9miIJklkBU05qojyICZICklmIvu82beOLQALfa7z34JPtvQcPSynXqV3db5olOQ9mw3YDhKXf1u0ZmAwMHarlIW2cc46XWoBxtNDwMRphl1Ng5xg3mhkxOAajBmhBwTHF9f0PNo9/6t/4t7/14feefvBuYxKTrQJRzi5LXDbJTBkdL8OSeDUubcFxu2jaEJnjIq4cUum72CiTlt2wK+FV3MXV+nsfPmLfYLO66oq55be+863tZe/A6VBcsQYgKyCS6RrRAAUgG6qhmQKo8+xLXxpEKWm18IGQkaSgOgMyIoKRmzUiQjGPTOhAgRBFtaRSknbbD7vdQ3b9p3/o5RDRqIQmioKZoPMIWFvSklOF37tdis7f/+QnvPel5IUjzEMbgg67TbcbcnZqjXPGjKERnwRwtbiH3Fxvsl89+NI3Pvjbn/+8sH+27b725rcS0oJddEGSgCgrOAB26JwDNAEtIorUNE3XdSn11bU2Okw7/cwP/XDDkcQWy8UiOiIEoBhaFz04Rh8oeiVMKsF5AnbOOe+JPSAqsSKgKToHKmR7jaWaaimIDjHMEJRDInLcMKGjOhoExIQuICJqxiEValclLr93/dEzc45iIU29ATChoZnmHBxq6YBsSuiaL9d1lq+qcKdOlkIm52ITm9B65zwQW8GcsPQBEjl0mrAgckRR58O+IWhIqAh1ATnkPUCNXUEiV1GnWi5qYIRoRFinBwHV6tdaEKsQrxCQIuEca92IRIKPg+Lg+03iHfxp9x3eY8uZUyMGtw1g5k9HwIenoDmNTGg3hiBgggt2Ax4bgDs1VIKIwGS5ABgjT65VxXI2LQYGSKBch66LGuBdJjGHSV0zQhpFHCYIxoZkwOqBCNAjhd1QmKzLO8YcWL/ypV8mvSA6L6IhLE2LISFi07ZPHj8iImaUkj1FHChYbG0l/kMgr9vkfPTS2JCb1nPwSJZAHFG2rI1p2ZjbqGboAgQBhATJHPSwYwJEIQ9sBpJEBvCKYCSiqESsiMDOBZe6nLP42BqYY0qlN6RUeo6YUF7W802/CdI5b0tPHDwIQiZAs3RFeceoDmTpwA1UinYR2gh5ABlgGVw/SKSFWCEIRXswYUYDgbpXZjQrAcAbpKygYGgsVqR4H/vcFzOkgjhEX9A2zrVENKg61xvbZRkiPxhyyaEU2RWOfUYfm8vtI7cs58SC6gMRGiAjsRRwvs0GBsDBZclGAMSABKkPoN31BbNbNKHutcZsJlbESm48POuvnFngsHSt2q5FHzQRu0W4B/pC2Pni+EfjqLnVYmpSnHN/8Md//Nvf/vb//dtfzTkF75umeXZ12TRNG5suDXBHKM1ds2FH9NRJgcpeQ//9G4q35wqO+LSc88m/nXqoR8zYUfNv3G7Vjr1GAA1Oe5qdlFnOow5O0lxHG+pta819L1OOACoRgZGBVIVJRdqAo9f76LljhjhVAFCN7G5/OoR0W6F6Oy19/FrkRtQEjR382S4Oh2kFHGMhK+KdpiOqIwXv84hHmavBvFOOe8Ej1k65SCmFiVar1Xq9vnfvXohNn4oYIqL3IYZYMeQYK5IGgbEaqw8okmsRNjVFKuxknBiJmf6ZRz8Vu0mZVsavpHz17GJzfZ2kfO5zn/vpn/7pr/zG/3Z2/6Wcs/N+kmXuH/HY+cA555imuMW2bYPzNWrv6uqKCGKMKaV+2IUQ4uKeiIQQFovFdttVcekwDMx+ojLqgMd8EPRGwVSn9G5mnBxpd2/I0k7N4RyJcm26mE5ZFlWLTtCMpgxjpGUlW0pRZk+MxIsYVkZYSlks1yEujZCQ9xmebGbVKbvKcmj/adVogb1Ub+aZQRRCcFi13gZm1eY0p9Qsm+tdevm1l1br+OEH7/yb/9af+8t/6T/tNhfEcHm9e+X+ecq97NQcEfoqKEY8SKylaKGy2WxqUnATqhMPOMai9jA/KR89uf/yK9e74aNH75qLT66+93/+X2/skvhICsDeFVVml1IidmaKZAf2i3BKZgeAutjUfkj1ckREdtXZdfy1eloQq8kHSs59n3a73dOnj0112bRt04QQmhBDCCbFsUMEBqyDZHV0rc51sg8ueGImMBMgoj4NRA6ImH1o2Emo0MI4LJfrnBTZBd/89te++ou/8uubIX/ng4d9Fiu2XpxJsZRSjG2x2s/b9+kQgR0Rie6zWwy0ftBgzmHjx5iEqjp2OHe85BtGVs8N4p5GA+rtTERV+Yn7MTeeJu6M6hplhGNmJSEgtm1bgIm5G4ZNt2Pm2oE0MxgFpIcpu0nUcExY7UXpN3uXB562Li+llKrZ/r4KSTUzHW/w+Tz8746heg7pdJLQO+lCedccOPzgJpx3xbs/7/fpxI9vzAvewfidnIG8BTVnb0FnQtnpb+3G+MnHPv/HJzClRA6b6Gsr5xvf+HrfJ0K3Wi4R2Ax2u52DdMmuskltG82s77pSpAkL50KMvlm83Ce52vQ5CbjMqJyt9EUwC7ESg4laUVNkdh6l0NX2ShkVoYDUuFwDNYWiBmoiYOaUADA0Zy0YaVEzJKPI4IsRhmEYPDeaioC17gzJPEci4MChBDXr+95SR45DG5GhaUO78Gp5GLbE2LbROer9rtsV9DAkAGME2m4GYNGn2QclBudIVbUAolRV6eHDUlDAoWRABsiAQgSiXco9o4jF665QKuWa8CqpKliMfivZfADPRqSAZlocgXc0DNnMNINzHQgBECAj0zAMqWQjK0Ma+rS93Hp2XReY+fr6WgwAYLPZAcByvW6CNzPRUrtzIrnvy/aazKWuG0pRMSjZXu1fRLG/OP7BH8/dKAEAdqmPMTIgISWD0qcY47/4J/7Ebrd76xvfFIUhleVi3Q+7qgi9LbmciLjbLbqjRPID3NJjKf9U7k/KwOkpjoxAYKZJg+f6Ms+/EJX565mbrR21Kivkm1zRJ1dPhROIsRpv3N5Ijl72vOA+OeRwe9BuLPJMj2S0R5zMyX3xiHJkMcHjibuTypMTAtrpBN6B5+FWNsbJ+c/ZUI0doVxVraXv4UcwEsKqyrOnuLq66vue2LnQOOdAKUNWAeaEyLFZlFKq3EJiqBNZ88moUc2Lk7TGUS20zZQmjR1Op29OZi4Wi+vrazR48Ooru92u73tE/Ol/+c988PaXhmFgH4koq5yt7oWm3cuGj+EToYNxQhOri5dzTqUMw3B9fblcLgFgu92K5qZpEHGxWBBRzhJCqLbyzrmu66saTYrOT/5c6bSfkFSkE2O3iGj7/OqZbUPtUyAAVtp4xPCwp8ln151NXoRYvS2ojjHV8L36IMxEFKoAW3IGdMTkQkTz0KwGpWK2bqJjZ2ZyYOBHOw1CV6t+wDGlgGiaej3ogQEyooODwwFUTrNC4ourPsaYcnN53X/6Rz67vfjoZ/6D/+gv/ic/h5Jt6H24jD5IycOgLTpn2SozMi4RRVVzSYEd0VU39MH55SY2TdM0sQmRiJrF4uG3326W9z54+rTPsM3y83/r7wJBVlFDBRr6rmkWCqalICqaIQodSkcbI5/RgnPMiGjMzHvnpIoTKtl/pCo3g5TSZrO5vr7eXF/HGNerVdvGJgTvvXOuOqYw4GQVdBCFM7P3hqwKpaiqAcCQhRmcC+TIg8NIVTzMjH0qSE2fSrHtz//CL3z07HLTSxpAFTyDbreL9f1dklQGpFAHTkVMVZGIiYkZVPY2KlBDOxGgDbFdxFhBH7MjmPgxIje2Y4CrU9/JJNW9VB5sLyUgIrCCSEhc97+KQPe7IQOAVh1IVblMGlRytc3z6MnjruuAw2GdPGhwYeoHzRUTt5f3+cpZ94j9R0kGUkrp+92x8vCwFB/WUjU1xWnQYLx5T9Fx9ZJ4vuYQvp/pNNzhsPL8XL6T/V+4wznzOUFBd+kwD69qT6M9Xxpqd2Wj33FyTkPBw9egpqORlR0Kj+e84BOkKM5dsjSEKKbOOZXkfQQjRGL2i9g0zWK72W2vtoKy3W5zSgBajYgQoZTcpc6pFNMH5y/Z1RY2qZTCxROrqkkpYKJkRoagZmJkzEQManqxvQICH5sM0voISGAmClq0FLNCaghACBxfWuUkUMyKajGOzIIlCRYIjh0x5rJqW0S0Yrig0AQx6dOQcjeU7AITC3lqgg+tK6VHKoiyWIamafIW03DpODIYc3QlX3YJqd5TtQlDki1nAwAMmag2g6ZiTEsRZDVRR8gBzEQRGGEom5QygnRD6WUrktma6Ds2fvW1cyapvfucVEqGvoCYGWjWkJIpMXlyhAjX11dFtS4haZe23a7xoeu2PoZnz56lVJqmyTkj+1gKmtVVWnIehm6323jn2iaoSB4yIkmxHfZDn15AvhfH/094b7ZqNbEBgKHk4FzwATwgAJH7s3/2X3/jjS9+773333jjjau+d84FH6zkuRXBpJ/gcZeqTU7D6q2vVkxvswSISHYcrV5pxvk2eTKR7zB7jXJaZDImHR2v5jcEjTO5KyIdlCBTrBMAGIEqINeu2yhKmcGSaRpQRE+BqGMmcwbb+OROecI67BSShFvJh/OAO1Cbn73podhqCvLNITo4aFPhlg3PFIpQ19nJOuzIt/P2Gzx5wo8K1unsjT14TziHkfWEm5ZSVm3rCM0k55xTr6rO+8XqrKZmIyJ5H3zjXJDttQHlnFU1lBJCAB476/O0PUSsI3a8D5seL4JKWhadK4im87zrupdeemm32+UhfeqHf+id77y9Xq9zzp/5zGcur7evv36mCvfu3Wvb1semZD1ZW1So5n0IwU8Eadu2T548qf83pVQkNU3jnBOztm3NrLrsVl1cKVoxrarWOOnbkRuH68qszvQe1XMVNZ2k628f+1deYwBhDNJWNQUxxZmtHSKGpgEAhIIAhKaAFWHnAsQRCZBCKaBFXNNy04ih5eycc0RZREQRJcboXID95cqMuP8ETc15f7u5YEUKAKExk6sOP4gAwF4M9YOHj1579dUksO3xpU/86D/3x//Ur/79/5WoXG4369USkQzc0IlSISKZ3WIDDozkve9z8t5H55smtG27aNsYI3onT6+y2dNvv7tL8s4HD3/pl3/t2dUGHA9FiH09b0NKiGiSAarkXaVKbIEAzDOCFgEILbtpCg6AadSVT4aQk29nvU9Lkd1ud3V1sdlsPNEixrYJwXnnyDMSWFX+ISIxMB8enJxHIkPKopJLSgkAnANmD4RWY+Gdd86RC0RkSR+cP3h6dfWNb775P/71v1HE/9RP/fHPfvb3m+Jvf/1bf/sXf6k32uROldAxTEmb+4WaDKpWfj5NTYhm2jQheueJvKM6rcrMnt1eILkPPGB3O+/uaIM7hPEYWJ3N3i8/uu9cEKGiGiFDHVetRB8AASL0OSGFpPLw4SNVFSs+uFv7jlZi9iiU6LaS5aTR5XxtzDmrFrzpq4lA9aqYlgs1VYEq1T4NY46/A0eeLh8H/s3dLG9Tf7e3ntNRgadw3fPh30ld6Dxa6caAN8JJp+h5F2+CfLcpyuewfCebraagWmWcYNPYs5rR3XnuNxel8QvFyVjBzAzEAJhZR1MWyEk+85kfu764TKnXYlqkzqfUfBPYu3mrSR1ZKaXE2K5Wq5STAZEPHmgk/8Fq+sJocIlI3hubguZSskkBAADH5JgU0EQcOau0NKE4UmEDBqMdPiuYzRmgAWPDEY3KdZ+G3tLlUJIM4Gi3bJZNiL2QqBgqERABkRIQoqEVJCIUQGEnQCaWhyLeLdqggCylV1XR4jyIgCmUDASI7AkWnonJ5fCEiJgdY3XVElQi5KEbEJEiMzlE886zle0usQ9SUgYQBEECAJFcdGC/UktgFDwDEHFExm137b2BoQEgHyyUFu0qSRKr5vDFOWfIi2VMKXkfm2YxlLzpdk3TIK3qu0Y0kUyshIZozOAw5iQqg3PBoWPiF5DvxfEPl9YDuN2iUlNC8q7qmiCXzFgFMPYTf/hzy+Xyq1/9aoyxCgxQysn6vrJ/R/iqjufdLiiJ6AA6bukujnZTuMNV7K7tZOIbjxf0mQzsCKXcZqhopnab2DwRsVkA3W3W7q5g9yOWb/63871njq8OPX7Ao6HBicw5GVLESIbHE4a3TeT2P5XbFppwM/l9X2pgBe+3z79Mw4g3H/z2ST56/PmJUlXaD1LSIcpIGTCEACbb7VZVmepp4ZIGIkIUBCZRy5ZcKkW992Yoe9QaQmB2ZjYMwz4hIMYY6ylSVdRxfBERa32sOLtW9VB8qJZHH33kmNfrdUrpx37fZ9955x0iOn/p5YuLKwNy3q/Xa0MqpUw82L4SMABDrMHbNK/jq8hnGIbVajUMQ5EUY/TeIcJ6tc45h9A0jUsp1Vvs6dOnM1b5OBVjusAm3WYtlU8FJePJxK27bIT2sYg6XaqmamYipaa+gyoYhRDEzLTY6IpBaoSIQ1bkBgm7ISsFI+/bRVyshdBprVfIA5R9w0JEcLoRYGRIju616XauIl4DqZRZvVzrMZQBUHfD8N73Hn/qtZcX65ed9v/8v/Cn/u7f+YW03X7iwfrZ9aUVe/XV1/tdb0EnQeH87fsim34YYxJmkCau12Lw+OnFZrv7znfff/Mbb+8yGEFKAojMpALOk4AB2LioYpnO517qnE2EybxviA4XxhgNosWMAZiIkAmZyDECq2rO+erq6urqqu93q2XbRO8Ym+AWTRwzo5hiqEwpsa+wmhDRkACpyP4wdc6xd96F8dyycxx8jCEE50JcNh8+etT1w3/z1/7G+cvwH/7Mv/vg3tkqLpu4/OwPf+af+af+6F/4L/7ys2eXrl2hJ8sKoPsxs8qLKdws9x0SgKhq2zSOCUEdwij55pHRrR8tkqtG54YExEcdNDQFoJkTMgCikYIAIkq2Qxzl6CdEiHWK2AgB9/QLAipWq0AbUtrudkrOaEbizUywx1NEeFs0QTPEfrTcHflFH7py80bMqR7fRL/Ph6hhJPbvQn12l4/lD8TyHTlXn0RKd00E3BUf/3yW7zmb+23K8YCpToHV5ytF78qHuPkKZ/KHSVX0/Uw+TyDMUS5RDwEgAO76rQ+hbp3DkO8tlmf3Xrq4fJaHVFIuRUDNTBnJe95u+8vLSx9c20YRe//99/o+OeeW5ysEnwsURc5JbYgNsIljy2UoWZ0nH1ldGsqmH4ZEgAgKMGgX2tDvdqbQBCADVVCBolSERFEM771qGJSrNTbSqm0YadhQ6R2rXzdrNkqbXPp08eRy2y+r0wkD+oDOR2YMntQSVzMHS0BWLEtKmLEfioiUMuSSHPByFT7z6icEpOu63S51u1SySCEVJSS3NjNRNDPpd2V3BVLAOQADQvMQkQHJR78oudteX2W+6ntICZCAERxR0a0nG9Jm6C6ePi0lcS6Q8q5AeenB/TYuPPnlwggB0awUQ7jaXgHte47kzs5fAoDGcVwY8HXf96+//vpP/uRPllK+8IUvXF88A4C2Cd77B/fvf/K119roV6vVrpduN1xdXCugv7x+9YeevIB8L45/iMcdK9XQjXZtRoSAwXkA6Hbbr3zlt371V3+122xVdbPZxBi99zbTq8yPybHzeJmmE1JGVd0r925IQAHhZINwbmoybWxzEunk7PhR8WqzXuzcrvMoZR5umm7Pd+j6jDrbFU4mK8yzB05CvjqlM0c7N7bzm5toDSmoQ/pWeZbRwhJNDYkOlGL9PjGOZcyhsBhVrKOX642YoOmpp49jLuyci5SKFjiVFz/PlJ/D9fnne/TFiPFmfXEVgQMzgKOYxpRGRyDJOWsRdcjMRcrevcYBKqJkzKZoxJXHIwQkq3HSSDYMQ855GIZqe71arUIT95RmHdQ5XBujhdoEevfnIUavqt77682mTjZ+8lOvf/nLX/7ge48Wi0VWXd87MzNR8d7LDf3wLLGQyO0jfaplvIhcXl1774mhSGLmtm1FhRwH53ISK+K9B3bbzXa73ZYhcYwAgFjbuuN/cFNLdoCCarq/3ua1iAJPluU37yA7OatjYzLE4ZKoDVApOnkl1fNTSvGoQEhECB7MDL0oOd9m0T6luF74xT120ZxTsb7vK++NiISsjktR1S7GSMwVqLAy8CjCnRaDozaKjclvtcoauwfr5VkpsFycv//eh7/99d/5iT/4o0MXOSz/4//sL/6Fn/vZ9x5+tAj80r2zi2dXCB5Mj+7felMOojlnQEbkJEW1WtLYRf+uqr77/gcPH12owSBQRnAPxJSKgkhcLEAEADw7pHptCwDvddb15IsZhOCqANON1yFOoRpU2/JEYwtGIee82W0uri43m42ZLWMI3kXHbQyrRcNIpuIrfAJkZseO9p2CPb2MTCNgjjGGEAjrnCQiU4wxtm2Mrfc+lKgKQ9//e3/uX/29v+/HlotFMHRgrOn++ctdkj/zp3/6v/pr/z0xFRVPDlDFClcwRjd6DfVDIiKVYpIX7cojMBgTIBlSVV/D3PaziktxCjffLxijgLdKk/fSjJn67xAOYUaIioh7eawSEKgZ1hYeIRoBkfNK1KWBHGcBJhpTT1DBbuUWAJ6UuB8tdwcIobhf5wVgtAmdGL6T8Ok45XW2GR1yA27F3vxALN9NHAUfX2Z5l3zjOfzeXRMNz8dps0ewu8g6+MGNSe84CYg4jvDtkXY1WUIAmuE3+74V1o3dHwhgNGsC4D3wA+9913XLduEa33W7V1/9xNOnT7FuOqME2kopnFElh+jHwgbUyNplE0LTDX0MTD4GIwBAKQxAQAwkamQFzBkyIqulYkNWbJoGwBSRuTEdVKDS4ciViicUAAFT0zw2DQsmcG7Q3jGLL/0wlLTjyKR+12+1ADURlcAKoBoRszMTYiRQZnRMiEoEjCBiRY3ZGIGCAxyKQMpi1CFl1FKkLyWJiJknAo/euQhNo6ooSIKE6kiRwAOVooBouV7zzOgNiilaMCEwQjVzjp3zzhxjASqxhb5Tzep8NI6tD0gOyZFriB2hRyMhM4DYLA2n7ChQQBFbtK7bbkMIy8XaOd5sNpNMHsmISKSwi8GRmfT9ztNiJ7laxDESIb6AfC+OfxCH/kD032rR1oquruofffTRW2+99YVf+/X333tvvV6LZFNtmwBgJQ9YblA6t3PVj1t3nm97PI75a/vjAH4QbhucHOV3zwqIOy1hTorTqo4C4abu81bJO/JM+8SzaaJvUjkeuJsZJjyKVp+/r7nMo/57iLnfg5/6XCdJyCNweKSlnLDroZhDGUs6PCDbiT+stdLhodjN39c8V2PsSc7FmXtjkrvEnEf1ynxacm5DP52oSaKmqjBWREpEupcHA9owpOtrILRK0Dk/uq2ISEqJ2YJndgSAohaY6oBc9UR2zgGNF0/9ftofPgbv/TjzITWjbtTPELt5WKLYAZBfXFw0TbNer/u+XyyXKaU//BM/8a0vf0FV763PY7uoibFzUev8utqnDu75WGZAFc1D6pbLZd/3NZIBEdixcy4NpSKoGga42Wyur7c1MXZ+4qdTbXSg6aaiWVXRcN55GYH6cwugE2M2Yiqj7e14/QgYVOiOZmpa45hCKYVZsVYhTFpQlfpkSahPgr5VcgVgSLmkK1GwbT/dNY49B4/VN0/V+Thdt4yA6JkJGUBvOAwxoLriiNkxI8zFw5vNtlmsttvuE596/Xvvfe+Lb7z5j/+h37+4d/7kyfs/8Uf+2Bd/9e/n1D+92JBY69vJKmm6sxRqbxm6lNl59jEVyUXNypDLe48/fP/9x4hgCEMGckDMhgRA8/4RGdRI9WkJnpWwhKZEgGCxCc4xO2RmRyOxWT1XJoJu6q9tt9uLi4ury4ucc9u2TfCLRbtoQhN9DJ4ATcx7b6J70RFUkySFPecMgEjOuRBCcN57ryOQwKqG9jSKaa931/fvn11sn33uD/24gEIezs7Pry6u2xiTZNF8/8F5NZ3vk1SmsJQiiI64uvLURqEDVFQEYIeSVUTaJnpCQnM8cux0Y+nj/bWKfLPNdLTgz9Zz3btIzcUUOqIjEDQiAzPBsaInBDFCUxXyBnS92SGSc1xx4ji3WrtvduB4VE/PY1cF5jy5wczQHTfyKklrZoA2mnA9l3k7nl4zGCMhjvJvP16W7HMotY8zYgCnYl2fHw5xEuzdJfI8mbR0l+THEO7CgT8o6psySO84V6ff6Y0Xc0rWC0ZTZM6eMoYQAtIokPHeQ/Hn5y+JYNHifShFQRWRdrtd3wNg9QtQ9oFV1+u1AqaU2HtF0FLAKDiH5BmBwWsWEALzUrDsTFkGwyKc0Oddfc2ah94ETCEhIAERAKqgCqECAIPL54iYJQ9lQFc2u93oouWiRYDFCiTg2sk2F9OWQs4u94OpEoIpMEJwDExkWiQzUWgXXHjIPRClTnKfye8n3hU222tVLbmImBUwkZKHXgbCoYMB1FCABDxwwAYYSyme2EzQMpmRopQrs36xgI2HFkjjcrvdZjHv0AiAoM+dZ4cTgsgAACAASURBVBGQrOZck3IpoL30faegm25XrIApqoIisHNixQibpnHIJgyK17BLKZuZKIj57a5HNBHp0rBoQnU/ds5VM/ZcBiOHaMs2MrMh4YtcvhfHPxKMH2q3273zzjtvvvnmN7/+5qNHj4gRDJroL549ds45JPS+Bhylfji57x5ZmByeB23KHpjwTClF8eBkfRLyzafR7thXTni6HBnJzP+dm1vc1W6cJtbIwIqYaqHTNoZ20PspzUbgqpk6MIPZeE6m1X9v36xF5xTZJLByztXZl8MYDJGhHnkqThRETXs7ev15z57VV2J7fnIComPJLiJgdeJ7Dggn/m2iHyfAs1iE+fmq/+rE19X/9grAieWzmx9fDcIaT9R+QEVVa1U0lu/jcB0imfc+D0mtMCN7ql03xwwgpRTnrNIUyAQMMUb2vsZwNU1TgxCKiA9NTXDuuq7usgTonCt5j+F1X76QFYM5aGfg2vYdhu5Tn/pU3/dPLp4tFosuDaWUGOOf/Kl/6Vd+5Vdeee0TIuq9zznvtv1JnwlCVDU19d6HJgJAdWRpfBCRYRjW6zUipJKXy2XNb6yOncMwPH78uOuGGOPkaHpDiaSjqG26uY+vcDHDm+OX9rzIrenzPbQSJr+WY8VZ/Z+xN46IJtrnXoFEET2nhNnsattfd0M/5PX5/aFYt+uU0nZIg+hSaR9cZlnUqXnvmTkXJVYzVIUkyintb/vxVVWppMNR/Vw/d8YRb4sBGETX9P0QY8x5eP31V588hi9/5ct/4Md+5LN/4B9bhH/t7/2dX3RqCw9UckBIciOpBQgBSA0VSdQAyYwutptHj58+fXpxuR0EIUZORUoGYlQjNUNEH/3QdcvFsl7tOxmq0ej+A0LYz45ANSZFJLTANSTyQHCNyXHBT1rHek2m3G82m+urq+12C2iLZdtGXC/b6AMxogFT9SYaXU+Y2TmP+6nOsl8/CcgROsJao1Tho44iSBURyskKZxkefvjwE6++0m+vvef7Z+vrywszMMaHTz68GnTTD0Y1yhiIqIiAKiKY8xXRgRnOAl0ZSbWYlCY4x0gEDokQGU74eSiCO9xNCnBjoyHTyfV0FBfY3r1jtNsQMFMrAGCCZvX2BzJCMUUBADRGhE7FeXe92/apNKt2SOoc55wrS08HLs7MyNRO8137ftmNzpf5A11Zp9ZFKuQzsNu92Nug4ma6/fTIN3Qovwte6/+T3/m+8PJ3ZydzEnEdg0z6/sj2tvkZnJqTrzze/vt1vH9P68Gkvx0p5ZPOZ7d7u3ZzFYXRaIABLKUEhN57Vd1cb9dtayUT0bDdRR/NTIqRh67rch4Wq9YHZ2ZM5IJ/8MorRHxxcdFJKkmHoQdjR+QdB0aPPokQeDJIRVLKCXMhMPJqYbvdIhkR7ExXCwCFQAAIwoAMRoBo5AiQbNsYWd/n7ZCVzQjAQWhptbqHDjszRMVFq+YoIm2IyFVjIjIFpNiE5bLNZShacircUBMXLgToUMDOz+4/ffo0ONdb1gJCcH0xEHPfixRTITMW0ZwFTB5vjAGgAAicL3FxtkLSkq9dINGMouBAtfQ9IEK7gOIQ45Lgfsmahs7MkLBoudp2i9YEDEKMi0WvmnSwJNnSsMvbTUm9lKxmCIT37t3Lksi5szNkYi0Eho4dIqlKSjnn8vjxE0TIRZ0LTB4ImXm1WjVNk7rdbrcT6AHNB0IEMI2NewH5Xhwf96h1TK1iayFYMdh8FZvEcioyX+kqrcTOjSb6VRxo9s7bb3/jG9948xu//fWvf91EvfeVakBER9QBOOdkKIpY8lBhQ62Sq198rT4Xi8V2uz2imw6VIuPtrUtVBQ7d9EMDm+kovecIT84R4CRjmxuNnIzOm5eyqgKzHPNJxXdESTEcms1lGHTv3XyMbOkgNprJTtRGHxoPx83pg2Zs5rN/EAHO5ZHje/d0co9k5klMe8M2c5aBXlObdQ9Nj04RA6qWPWq7Eak3+SzMWb56Fc25zblJwxF0vE0e1pdUjS7nqHssr/fSKU/s/WhtgiJipqUsVy2aEtEwdA4JmKs8MsZ2uVyqQBFp4qLruojUNE01upyTohVFtG1bTw4i9n3vOAzDMEbkIdaXt1gsJrVq9cnUIj4Gojbn7Jw7Pz+vJ7bW8WfnL33un/gjDx8+VMNcNCephT4RVeoSrVJ8WkRCXOScmdlE2burq6v9ibLValmnjZbNspb4Q5fX6/WTJ08ePnwYQogx1hcwV97WxA7EG2Q1VtZ+T6XeaHzs8RLdGiWdAOHJjKyZ0lWqMZyZqWREzDnXcayU0ssPHuQ8mIkBKPDVs8vF+sHls81bb393ee+MQrvrczK73uyy1ew2di5UCWMVZVZfR3bBudHPRhFa35pB3ydERiYRidFrEeccgDKHCv9Eiu57DeM4nFh0TkSawADyyqvn98+bt77znZfu3Xv99c/8+T//c3/lv/zPd33nraD0QtQ0DYiqKjLlPhsQOm9AyOHquvvT/8qf/Kv/7X/3znsfSi0D2fW5Jo+YGldUT8Qg0MRGVUvOiNg2zR6uTOsAQyXaFE0LO3Jo7SKKCIihgfcBTLx39YTs5/q0WoSXlK+vLj744D0t+aXzs9WiPV+F4HyMwXv21fESbGoM7fXntjeNHN1i/YQkAdAEjFTFDBTrVE4eYYlZbN1ue+nZNUxkFmMsRB9eXmwKfPfxs//jN38zLhZdlxbLtUjda3haNEwR1GxkPpVNc86MNkhqQgieCVGkMFVTVhhzPm4uL+NlPM7iQQVgVTaNJvteoSKiEaBWvUPdOFVBRRVMJq9XMwM2Zq4ZlWAKBhSap5dXm23fLNquG9gFVXXOmZbqelrv+nELM51ObMVvlS/FPTVaN5f6JyLS9z2zb2OzX1QNySbh7s2DazdzjF01tVt34nxgddpZR+5xHwk/6e3r+bzLYOau+fl5RXF7zu1ksB7c+p3T3dK7HVPuUntOk3U3fkqnnatylePerf25PUU/lQTVxsTGQJH9Tw+SV5x5b56KXL/5dDdlLyfeV/1EQgiq6phTSmdt0w29iE6bSIxtSqVdNEDmnOtzirHp+6FKYwDUTBjYRJtmAZpVjYFFAa060AiQR9CUS5e7qmKpdyKqYxYwYEYxAwPvGlPNRVxsPK92/dbUO46boY9rEAIFy1Ca0BQsJeXAjXIpAi21WRWACJ2UQUv2jk0AgVVzCA0wgtKQClEAgLIDhigZNRMjQEHQljmg9VCbk1KZORE1KghmaMAGrKhDRtBlu8hp4wnQYOjgbFUjZ4ERonN5EOcQQWszMZfSNpEd9mWH4MNi1RUthEpBkoJYs1h3m47BM5sUE1EpwBwAabcbztZnSN4EFFzXdTFGRHPe+9huNhvnfM55KBKKtYs2ZXWsWQ2dnxeWaorwguV7cXy8o1r2qWr9ou5/zrlahR9NYQEoMVrdDc3MzHmWUsA09/3v/M7vfPOb3/zSl7701ltvjQuW9DnnxWIheaiPH0JI/eCc69MYxa51oAjAgKYmpYyWU1qB4u1dBADMEZxKKag2bvOR9+dQcPNEhxur+chX2OgnOFl1z37hgJnhsLhPr3OqaeYECCKKHcNFAYN5iv0MxB696+l9TaD0aLJ/mjE89Gj3bpX76L/DxiDDCWMYACj7+MGTFvwTfTptxkeYuR4H78ebu+Z8mA0OvjjbkyLYinxmHxzt4eKND/FI7HrXNH+lk2pwH5rs3fmppFxKySWTG20227Zl9n2XkCnGBhFXq1UxGIahajtLKXUqSc26rpt/9LUS6lNXRFR1uVxWwu3s7KyqK2uU3OQxqEV8HFfwyk7XafVSSq/y8muv+aZ5+zvfMRHn3DAMFe/VyMH5up/2VJWZbbebnBMzO8fLe+v6pArmXSCinPO9e+fPnj17+vRpPZmqQ731anLdeBp1FDjbPFFhzyXp7R78/mxny0d1z1w+fdS6xmliyrS6yU1wWnIqJcfgqnKxAraU1RCMHLj45PL6N774xqd/5Pdsd0M/JEVKZn1OBRA5s4RCIYvYMBCxc86HBsmNbREFE4Os2eVa5GUpgQMzI7JzWA0enXOmFeQa3Wy0MzkwQCwIgiSBGUP7yiuvbC4u3//gyT/5R3/yZ37W/upf+Uslpevu2jeLSZJQaeEQ4lAECYtKu1p+5vf83iKG3pdUkJxprQJhbxNINd8CTYEMqY7ujXoE5KlFNPM6RiRmBA3Be88hOOfIORedD8GHEL33zvt6PVdaOA/pyZMnjz/6EExWi6aNfr1sl5G99947ZkY02HsLT7dPzTwY/3UV+xERUh0BBkQiM2PFbJpzLkVxyHXVEi6uobTNzlFwvu+LX682u92H15vf+ta3//dff+Prb33XhfPVvXub697FOUJQABA0IyH2IoKgaoqWVEt0rjrkOUQmmhL5jvaL6STeQgtaHZdqWL2p1CV69ILG2qYzRVCscYg145Bnw7rVGpgqiSNI2ex6t+Nm3S4XJWvd5ri6IKMSutroLEXqIjdNSu/zP8XNmrDz9tzkGzxncU/RXPS7I9/umLC41daZDXgck1HfZ87t47J5d1mwnDKF2huDmc62niOzADt6I7VXclKjoPtJeziVKDg/RbdWRarzdZXT2+fQ1H4paO3N1OHn/Wb6nJx6eE54/T7rj5mHYYg+gPMpDy74IaUQwvWzZ2aG7H2IIwoFY6DtrjNQ59zZ2fknXvukc77rU4Fh6Mu73/3QCpiAlsFK6bc77x0AORei2jCUUoohOOaX77m6Wwx9tsJVHjJ0pTgQsWyg1G0H2PYAvCnf+xYyuAjcAARYhUWMyIGaJpa+vPvhu8MO1m3bunbVnMXQktEAnRYBLSZqBiKWStlcbzMUZNx1Q5aEjolg6PwwZO89UyCzrHJ90RXd5SQAUzINxRjM7PXztZQMopZT413TICqyg/vnLxkUogSYfvRHXz2/16r0BvmpytVF2W52u02HCNggo9vtdqmkVCDljPBRVs5qyBqTs2LJ6e6qR2Oowk7Vq6uNjUUjVP8oE21bKAViJCJq2/b+/ft1CmTZREAsStvNsLnuQWXXbbQI+b2ey8DMHj1++ALyvTg+1tE0Te2Y1i8qUKmhXnDbDV81pVQ5gcpmfPPrb37wwQdf/OIX33777Vr7eu9DCF3Xee+bEJi5FqOllO31psRYiUQza0JkpmJKBKWUq91uTPUlD2CiMpQ+ayp22o3aCh6B0pGduAmEbitFT+KcG1JS8vNEsqMi9a4Bs3m/88jiZY7iKr49tjPBE5vuLfcLmN5USum22Qki1hSsOf01Cxk7dgHN+cSD3JxUuRHjPjK6NQBqtsNN9M6cWa2BBEeI964duqgciWSAGci0yO0e6u05jZPYHgCsClCNaiMg10HE2vIHExG3FwOXUkyysZui2xCpH4bIjfdeiqHz9fd2ux3yOE/V973hwWhxtANhFpGUynq97rqOiVbn56WUqoPt+34Yhuvr681ms91uc87e+5cenC8Wi+Vq1TQNOq4yQiLK19chNmfn3C4fddfXs7eGBFiHCadnT7l47wFMVXebLRCGEEIIzHx1dXV2/3zdLi8uLkIIRnh5efnw4cNhGNp2OZ3DUor38xbP3FX8kK6+z+A4MQd7V5P+pFHnrPje11XTFJEWAwgheGYtadt3IsII3ofNgIvV6nIzbLrya7/5hg/to2fPTIGcB9M9WwJohKCVxfLew54zcc6ACXCcHVWwIpWdgZKVqDjncs7MiGJGTnJpmlhfXK2wJwGz1XvdyKygZnAWQ/vgwQPNur3cfFgu/+k/9s8+/vD9v/Xzf91JTLmolepflXOe7h1mFoVPffrTsV28/Npr3334mH3IeYx4AkCAGiui1axBUKpBCBEpTtc/Akj1b5gMdwCU0MwKo8fqOXTKv/7QgBDd7XZPHj+6vrhsoj+/t25CuLdom0DOOc9uvBHpoI9gZmZf/8VxYHK6B3WmVUDvYnGKRVKWXBQko/PM7Js4dH1cLiSrcRhSefTR5S/95hf+3q/9xlffunAtNMszAN/tBmY2NDQoqriXHAtkReFqgInKKKiFQdpFZEc8VnjI1WrmaIXZ6xEIDG1yipJJ3jnKLEynsEggUqzclFod1VWt8Z6CCIZpyKZ1KWD2AYnAoMaDvPPd95rFaih6fbVl79CgbRoi0JJylqJJChJRCE3RfOTRNd4XfNwK3NOzfm4LVBtMk7DTQKa4S/h/N5P2fEhmN9ugR1joFKq0OWF1Mk3h9BPdMap3F48HN6f48A5YdVvMeehOznDhc/DY6QSIaaOEY15OaxR5tcEamw94myAdd8DTabdiRgc0uk/H8RwRoZSyaJp+dx2YSumzqZl5BPaOiDQJgLBzDGSgyB6BVE1qjKkUNCspOQyOOANycKA5p96AakuqSF9Kh868oyFfMSORK5oZgxRACnkwLixmQGzGaNlRMWBpCB2C0wJZRXNxjsFUKbjW+Su5WjIsKHhz1uX67tEA1cAIANSwiDoXsqgqMLMJWmHHXrO2kXNBg2I67E0HlAHU1SEFU8sV15uBw8FwIDQhQchqBUEJXNEMoIaCVvbNF8hD8kuPCGZDjUQwyIhsyEjehywKWVnMASs4ZnGmhsDV7ReQHIAQ9V0BAmZAHr2fnHdDTs4BOc/kyPksihyWi6WoOPY+LMEk5wGAnF9yoN3wtKJWFWHniOgF5HtxfOzF2iyEUEvYqlKbvj9XG5ZSwAQRv/KVr3zta19744tf+uY3v1mjvWKMRNR13XK5NNVut1utVn3fd5uu4pO2bZ1zfd+LKRqICCKLjOYlZdeVlNv1cmL5qrBw0uGcLPTLXmR4hAp4Vv3PJxzwFh911zlhLtMfHjnEnKxZj4i4IxnbgeOqztdZ4FSeeza5bdF5G+vOX/wpwEZw02V+0mEeAdQ5QQS3UiUOQ0c383/nEt9ZB9Tm2GNUJcnpEv8k/zZ3ndlrFZj2vna3lYGOw+0svvlIEsxMU0s5dOiZWdlxtWUBQOaSckpJVRkPst4hF2arJa0KCFjF2CK26zZTLPg2dQJWBR6jaNk5AEgpnZ3dv7i4OD8/r837muVQY9+ccw8ePDi7d28YBu/9er2O0ZNjAOiHodt1IsLBxxiR/dOLq/V6+corr735+KPWopn6vdXNkYynHvW5chmaResDO0+73a7msKeU1uv1rh+I3bvvvp1SCiHUP6nvNKV8uNKMptz4o0mSaeGQm03u20XbkbHtPOPkRl9DbTZ5O94FWlLKBqiBicmn2AzDkFJSH55e7jguvvjlN9rVql2eZUMt4+WmpgRqwExANPbsDYEQCR15VxE1IddYgikaAZm0xs05V2XtoMrMNs5nQtkjtHrG9oQAEZKKqhU0ZXTs3f2XXwHzjz74oAz9v/Pv/+ynf+i1//l/+K9bGUopIbrgfDXYULBVbHddZvaf/OQnnz179sM/8iNf/tqbUgBQbnog60jU25hKYESqhztaRRAYQBB5Kr/NCpOhWm0feOKK+upVOmeH6kfT77qry2e5H6J356v12Xrp2UXvPAMTVkXnfCXcP4Bj55kdVdmhldnMUjVyYQTKNTk9OI9qXAzJu+hiyNaFuHTksXXPdvlyO/xPf/Pnf/Hzv4ULuPegKca7VLwz71iz5pRqS5vG5ZTMUFGBSa2Mea0mBrpsl1Ns4Jz+mq2NdsOkc2bLVZuG1Yp2vtxXPSfOL2BCMqokrAKBoVFQUAVSQ6cACKYois+urq92nZHvBr13dt97f3VxKaUwGJKFEBBx16dSigsy6avnwoETfrl7yDcfzgTLdTpjRrp/fyfM58yqwe0QBbA7KTiEjxNHPu8o3V40TqK+k8kHzyH6br+K+Q5ydBJGp5YpWuMWv3fXGbvxak+9/mkcGe6IEIRTpqNHqPJ2ZO7h+2CjqxBMNRuWorEhZsw5qbJz9O5339lsr2tGnqShiAHUksCYGRwgmo9RRIchE9owpJT7OiDMiIjmPXuP0fsYXMpZjJOWhAZiYeXigpMDUwIjEzR1fV+MMBc3JJACCppN+2ypqJo5FwkBHfkQ2UmM0QfwbGXXu+AxaTDiITuiRQyQM4k4JAjBO6caQght2yKad5eixVFwwOh84xtVTdpHrxSoXbYKYmZ9slLA1OUCWmSagjQAK5lUmui5peBg0UYiZGcAyo5i49GSi2rQIyXfQm8CWJyn1RpUgRAdctclElOAojD0mkTMgSOoIbOgKFmsSjGAGHC1bEZTY8Su60sq5ggJCJ0UUBTV4XrTocFyuSylxODW6xUDqhUCFMnOOYUeyBOjITWhcT6+gHwvjo91VFeSiu4q0TcMQyllsVjUnaNW3l/96lc///nP/+av/fKTJ09Utes659xisei6rmkaEdntdqvlcrvZiMhqtXr8+DEzD2mzXq+NsBsypgKqACQi/w97b/YkWXbeh33bOXfJzKrepjEzAGbhACBBiCIBcLFCAiU/MEyZAu1wwA5bDJukGeH/xbT55kdHiA9yGBSFYFCkbIkMBSiTtATAIIDBQBgMAcwMZsCe6emlqnK7957zfZ8fzs2srMzsHiDkJRgx96Gju6sq697Mu5zf99usH+q67odcWK88aAjV+fn5nvymRNAeFJ1vcMIxyEe7xXw7W8GQhyGQR4m73SXCY/wAe5Bv99ZcltFwrFhvlyq5ktt+wOnBQUbo9ht2VaBXvBoc9ijBbarNY+puD0+JQwHn1qi2JyUdl4x+abfbeHjwUe/V4Tu5FzS6t/Nwtf/dzFTXe0KaLclGvidFhuRAO+X1A1KBfFGCMQnjyAUJlXwIAuy6LkhV13V2s6Gv6zalZI4lk7P8IqkiBYEdW0u5Usoe3rt379atW23bPnjwoDTjTSYT2HHAbqogKKW0WFwwc8nSqGIcUurX3eL8whUk0NnZxXQ2u/3Ek/ffeXsyad2y2SgPLr7N7cpPLQ2pK7+ijEvcnRl3GiCBSL77nVeL3JpIym6UHync+/G59bFh+XaMsneW0mYxus91u+/5abcf4pi3VDCJKQK4WsoJXTkG05RSr0mEcO1hUH/5xW9I1RiFdcrzxVJiVXI7yq0MWUqop5GtVit1aJrm5OTaZDJhDubIspV3GpiGEEqsY0qJiEzVbKwaB8ScM21mRtv4FhwX+sYkoORGydxtqGsJsY6T5toTN7vF+Z994Uuf/Lmf/4svf+mvXn0x50wODtrWtaou16tQOjeQrp2emuXbt29XVdX1q9LsvXMOby4NGJfyBo47lAq6Ayp4Kdr23YuICdtJHQPHKBVhyc8UESIhEgR2w6xp6Prz8/MHDx4A2M3rp01VNzE2saoiVxvNoO9Yu8cTvpSqozDLRnC+p/EmFEbmaTMhDoYwZIVuSJodWQFms+vLdd9lv//gAqj+J3/4x3/yxRehoV59vVIWRgyaTXNnBhyoHDjRKMQAIAWHEgQKzkSeB3JrmgoQSi/Fo7ZS1oduYIpE20XzJrBeL2/Um+GXoW2GXwwAQuzo6gblnkMMSO6mjiSBqqauGw4VEeX16lN/9+/dP5u/+f23u244P79om0ZztjSY6paL3h2wPqqfYO8Rxhy2V/oYdmQGJR4fzZ2u3PCPJFte4eJ2E0p/qKTKPbz3qO6Eo80KR415j6Hs4Fj/3oGOAI/3wRzdGcJHBYQeuhIOi3bhaqLmow4Nr8RyXo0h2CRmPUo7esjvbfaksHy4KRChks4yDANGIaL1etlEevHrX0mpj9wUFfO6T2ZjAQCZ3jy9DmBVVZv5xfkiZ1uv1wJJjQSlaAhiWwXRJ26dqParlfc5eU7NBCoO7bXYzup56paLviAbVeuTZfCLh11KYAaAYMUUxBGRY2uA1rbVdBIceoZ+WK6NXMBd64lAjciWMeu66+rYuClhUVgIQIylTzaGyflZ13WOSCBCNG1mRLT2h6GzEIkrNMuOnrMCycV53608JVRVzeNlLiwB6PSkbesgwZuWiR3Y1Ab31E7YDUDmF/1AnoWAp09IJBgSVUAOZM6IU54CaMq92zD0pgBVDEwOoKWlCRAIgZEZCQhV1cgKNREDK1JgUUhmsFr1aoAIxVvTLDozZ8R2sgwszBhF3D0EVuopTiZ1FUKomsl7kO+97Ycj+rbsRMlyKCkX77zzzksvvfSFL3zhi1/84ptvvgkAkbyQgbPZDADeeustETk7OyvVt6vlsq7rYRjOzs7KfIIE+uFhaS0TClsHCDMP2YtnqcyYQwhElykmhRvpuo6ICgN5VESxx+psWb5DseJuhsrxceZVHHiUP3xUUd5ukuemmWq/WG8PYe5ip3IIIqLHXv+obX0vTm2LwZjz3vuz3cPDXqZxRH0wfSxgb4/l261D3IV8IYTLwMWd3Rbixyhp91DZJl9j98FdUArvfnybaDXb6ld336WRnNlpaxg52zExB8Z8EFBLWRlcjZnqKhBRFUoyBaqOGaTFbm/ZFVLTYNePZKCIOOFiveKhjzGWwJWyAi6Md4lyOT293nXdF7/4xevXr3/wgx8soS9FnJNSWq/XaRim02mMUYdUSehzWp+vzYyEiyCzbVszmM1mi4u5kD/11FPL+fl8Pp9OGk1ZAQqWy3k0vopEAOjTgIghcPlqYc0mk5iGbOzTafPq698ZhiGICAVVRYcqRlVN/RDaUNYcWFJbRkvY8en7uL68el1ssBwchrJur4htb9hlDYkmY9bLOYsBmuZch5h1WC6XpqmtayKcz+ffuPO9i8XqnfsPTm88kdX7ftXMTohovZyXlkUEIjd0B8urvmPmqqrbtm2aRmLl7p69gD00g7GlCiVWCKhDLuF1OaOEgA7ETDtS592/ZEglGQZQkAk0p+zBqK75iffdmE4nL790j4Beee2NZ1/4ibe/983xvtetVBXR0cE11XV9sexu3rwuIk89+WQIIYQw5IQjyrZdFRw4FoYLLmVcRYheQlWoBEaCE1BJ29AgWNex9NGJsIgQIPKlaD/n3Hfdljt+cgAAIABJREFUarU4f3jWr9aTpp5Op4GoClxaGbZBLL7hdcudoWpqImEKmyFbuVRHcLgzhSIkWXQ9B0cO5oQizIE5cJCz8zkQDy53zlb/8k/+5Z998WtYzTR7rCIzFy+cOhg4wejsRQehsVMRgHIRXiITZEJTdTetm+rwNr87q6Li5EM7KtJzd9BsMOJY3I4CAXIRv4yfDZq5GaibE4IDEHJsm7qJ7aSZTGPVSFUR8wmYAXy4nkpoX3vt9S996Utvfu97bdMgIrNY1mXfk8SqqhyhiJMPFRl7ocq7j7PStsIErv1qvSjNK0eQleGj6pT2dI9bheHjh8V7LvpdAvDxPQ07xNi784GPEoo/hgDcJprsAbaj2plHw063x3REHWP5DiUPGwaRNtT3wfza0HFLk+Lh6+8KOw+gYEHatH0pcGLhqmrSsKorqUJ4+d+9mLVTS0olqQFTOWHBgdDMyyqraYCRGRiQIsd+tXZnAsJtkhFoiA7JJKYEveWl6lyhT4m6LtST9uzhygAQGSiyRIQYW/ZVlwbNblkd2AnAIAckc2dVgYqAI1AgqUSaGLQfoqMNBuaBYyUVgiEYIvI4pEEgN/D1eu0+zrgFBYy8BwXDhodhGJI2JIAZ2c2TcIOUoQQLmyCgQFFBrwABgZBVPXUZwLOrSoCkyk4hAFYUDBgoMC5SZ6TOSSpAh9RlsN6SuKs7kguBmRM6eNack2VAGFSBMVtp+HMUYQUv3iXVrNk157qpDRwwM28yrRG6wZsY3F2VEQBJnCoEJ4khMlGtKIIxGSOF9yDfe9sPQfQVh0kBfl//+tf/+I//+I/+6I9ee+21i4uLqqq2t7BasMTH3717t6zhVLVpGjd7+OBBcakVkLZarRARhMYFMRFh2rJtzLxe93Vdi4iqtm27WF649bqJA23blplXq1UBn3viQ98vR7rcRORRkG+PoToKBXdZvl3Id1QishsTugfSHlPVsMs37qJWIrJHCDgPcemeZHSv8usRjqnHQb7dv/R9f7QdcRxCI8KOde4yNQSv/K4Ejww4PUTde4zi9u3dWhZ3n9a7eaq7K7myh5u14M6AdseZ6VoS0JEcik2r8MwiUkz2RKiqjlwS+ZkCIq+6dfG4hhBi05apR87JDLbZtimlAggLukgpnZ+fP/HEE0899VQIYT6fhxCAqehIh2FgohhjW9WJeBg6tNFVhZuET2AWiRcX82nbDv1qOp3+1Cc/8f3vfe/87MGQ1SzTNomk5JoMmWh0Rc5mN4io6Haauh6GoW7aEKo7d+6cnZ2HEF1xq53eZDbuCH0PFmO7tr0r5+HVE3Jc4lje5h75NqHVXfUIFCzYo8CPreKO0FUzgWoaNA+FrLl79+53/vLby+nt5aq/dvO2s3TrXmKdTTUN2Q3dEIAJhRlLKjhi0zSnJ9diXZVVQiGe+jS4j0RoNtMN/qxjIIKqqpix3HlCENzRt5cmt1H7QNkdQBmMAgoApTRk8/P5OtYxTqof+4mP/Zs//T8mIf78f/gfn9352uuvvmaW67rWlGMUZkaWbrDr166VAdmtWzefet+Ty9VryQjzcMUoieaXl1gJc6G9CsQxktEJRhMuqfZEXFT3ZSpRDmTLCxUX32q1ms/nXb+qqmratlFCG2NTxcAYNuLPLeYZ1a3Cdd0SEVMwgG2hCwABEY8tFGUpzI4Uq9qp+HHcQAzMHEy9qU8y4KLPX/3Wd79/tn7/j/7E9954K0aGrJaMCFgYwACRYxAUVQVzHDMYxMzAN+y0GYKbGZg1VV1u84f3yX3/MzmVOKKd/xlvcHCpvBjPf9wkD5dcFi2/H5kYQkAO9WQamqaennJVO7MCKZAbVASINAxpnZbPPPfc+9///te++93/88//fHF+FoHruva+y2aqWq7f3UDgXZ/eHv92JU65NPINw2q1Wi6XW9rtXXv59l5w2z25RTKH6sqjrsjH0WjHtaC+93h9vJfvUZmcjycDH+Wyu4LujkHHbS/fYxDsAU6GPSbwwJm/PZ3c1B3c3Mi3BTjHf+qoEXGDA33ng94KqomZE4CqPpiffffVb08m7Wq1UDPNZgaaLQ3q7qGYxjkEoaZphIQxpKSajWJjRvcXF2a27lcpL4jWD86qOgILSCXEVrceap7dbJppeLDi+RzUtOtg3S0Xc0OL3bJfrwAcWAAQhE0CGMDZW13OMOf0sFq5wXQCBFBFqJld7aknnpSayUggmnoMwZgBAEVgc8KbZWA+uX4tEINTVVVpGBDYzJJ2phIred+tm6GhPq3v3b9rmlbLPHTkFhmbGFpmIRJuXnewW7fqdhIGcw6AQgoWKum6LgT2NHRD9pQ9gSZYNnMzAgapgBw0g66TqaMTszSx1iorCAdQWNVN9ODBg6dOUBiDIBnC2dkcCIABEZqqkkl092U3FJ0dU0gpqQ/M3PepS9nMVdflniDExFDXtdMa4C4ACGNgefq5H38P8r23/RAUn5kVwPad73znxRdfvHXr1q/+6q/ev3//2rVrH/7wh5umcffJZPLCc+/HMoXYtRPkTMSlOQ3cPWcs9XE5O3MpZnr11Vfv3r1b17W7FznZ1772NUFC5IuLi9PT07feeuuVb71YliNlRfjOO++88sor9+/f3yZBP4qj23v20IHJbYsTtjmQhw+tXQC5jXXaxSFHINOO0PHQ/7ZneHvXWenWKX7Us7cnp9xya3sD7D271G439xHzt7/LibG3zrgsAacrcPfyfaadz8j88YPkvWnrHlre/vPogHZvx7aZ5oeQz93NxzS97V4xIAuiQ4xhVBQSFcwWmHvVQKOCq6kjAJ3PL6rYiAiF0fzWNE35vWdnZ9evXxeRMuM4PT09PT0ti++2bWezWeGo27bNOavZxcVFUU1XMZZjrKrKLK/X6265UvDJZNI0TcEbxWu3Xq8RDcEt56eeemq1nGvKpQRsF+Sn1IUQwB0Yq6pCRMdxNVwE23fu3Hnj+3dSyn0/nDSzbfRr13UlBf4x0XlHId+uxeioHmlvK9B0K/iEnVrLnTPWS2siua/ygG6m+f47b9+7d09TYmZzaCatOolExAEI1+t1zgMToRm6EZK7oaNpmpzciDFmU+u6ojsWEZZRWxVCIBHZeFNTStO2KZLskswxqCICbxo1y35m2+gLQjkYdHUhdKWUNGer21ptSKpVU//oRz969407F6v+M5/5zGc/+9k3v/d6rColDoEBoE85peGFH3lhGAZgIqIPf+SFb77ylyLiqR9pPry8VHevMqfLNam6kQNe2s3KD7iIVFUsp1OsQhWrqqpCkJzzMAyFTUopXVxcnJ8/JPTpdNK2NTM1bVXHoCmBKZT11uZkGysKg4QQiQiBtXgPi9i+VEz42GNg4E7mGTIkYpFYNU19ramrZtK0kxjjST1NwDQ9+Q/+o0/T5Np8wPn5+vuvv/lXr732lf/rS9/6d984m18MNvSaB00ClVpytWJNLB6BQTf5Co6mWS2TuwjxVfXH0QguKpJvHOM5cDebqNzV6WpSPzmWc14BrFCaEEKIVRMnjVQTZaJYUawyQM6q6EQcOOa0aJrWnCRWXdfVMT733HPXTk//7Z//2Z2/erNMnSylXf/e3j2fmff6+sqBiEhVVTHGOlZ1FVz78pnCMXoKj+CuA+R2zFnwKKD4KLz3AypCfzjh6Lt9aY/le5Th8KhI8l2ZxkfdGB/1hHq3oxuNx45UqlvLHOGHWrZtdml/53POy+WyrsLQr7785S/HGM8evnN6bbZelS4QKMMjzUpEjUhZHsQYK65zdtOccwYDBOr7PkglIilbVVWAlvIQ66qdVAbJOgPMaivNwnQrDaAO2UCNENiBgYQoAwAL6BgsZWbK6VTABIgVwIYaJuiJE1omVDupPqjJ+iH3DgEj+Pk4ITAtElw3zG6IRkSEUioKwMnc3Awg9J2pqTuHEJGMUAw8BLJUG1ToNUKNHtHFKZuB4VnGaNATMjAhQp81exaK6szOQSKRD94DKDI6KuDYFuwEHIImK/Nfze5kAATm6K5mjmpu5uY+lNgwEQAa2d7RLas5pYTARX+QSrQ4BUJ1KzSkoKtqVgSGEKRSNi3qT0d1cMP3IN972w9G8QGCAyGVW8cLP/LCCz/ywqH8w3dHf1e/SiFeebm4+WcIuBnwPf/8R55//iO7P/XJT/7s4boSiMA2zcsiv/Wbv/nbv/3bOecQwmKx2IbElNpoZt/Wx4mI2whIso+h6uiXXiM79pTa6wrbPmIZGA7yLY+OXUeagq70BGyFkYcSUNgpl9t7zb2Ws804+Qrk23KPWy/fvkGFcFNDX1IZttkzeeP9uOTTiByOBcmUTuztO7UFwGW3y0rxcLmPiISXKeG6KZrfLuhLgMqoZd3mVZe6CB6FgqMpwQ/UsIQAkC6xQTHejIQYZXXPsQrqZhti8PK0Ys1KqIwo4ERO7IqDad9NqyCWqhCZzEgBPRkgzmJsJdZdTqvznmNlPAOpraolVKUYOuWcs+aUOdfzu8pik8np9WunOJml0DDjxfycp9d6EsNQ/KgJaXVx/+F8XjeVxOBojhnF+2G1TssurwZPIQQUVoTyTg5dz8yhiqpp8GzIZvbkCx9eLFbC8WR6ysiqurxYvvPO/bt3v5tSIqbpdKpQVbFCFidqmmaxWMyXS6T4oz/60a7r3nzzTUva+1DozY1pFkg4pVR63RHQS0SgU7m+SsfA9hQqquwxmH4bKohIRD0AElmpHHZQ1ZyyqqKrqlpONlZ2l/4BpTRXnqyyDCAx1JGQh1XwdY19t3zw4MG9i9WyG3rlULcna6u9vE5aChJqCmDgPqzXIVbEdVICCnU9revG1Dxrtr5EKCbNWXUiEQCaycTdS7IUAfTrdV3Xxdm4WnYiUgeOVXBXFNncHMDdhGxMxu6btoLIHVW2mM9Vq1UGW+XJtK7Jo6WQeHr7/dLjvcX57IMf//v/9TP/8//0W9o/EFl4WtY1Avr5qmtOTxZ9krq5OO8++sLf+Bfpj6Lzxej2R9pQqYZkZuAIhkiEhiWkjQANAjK7K7oKGYMKeCCzIT9zeu2UbAJWQWYgdZPqhEjA0dRTyl3Xr1cdOlVBolR1rGoRdEPXSVsxQsIASIDkhMyCIXBsJAaWOF5oOfuYhgDTuFLH5Ngn6oBdaowzjO3sxu325HR2/VbTTlDGyBxlegCyqVB3cz+p8MbTsw994G/Sp37qM//5L50/vPiDP/iDz/3u587P5y1VZ1BDzkRDHci1p1L5l6wrNktDTdYvV889ebP2IViFjgjCwAwu4MEtQhbEQAygBmBMPRgRxxiLaoygvN1qUGLviSUgkTq6u2541occkUgkYBCJlYXK6oYkIBOhsCMCBqKIyOCiQ4pV784MZEMQdBgkyhNPPvGLn/6lz372s6tVX1WN9hpIPGdA3/rAtwZpdycUKH48HzOsy3lRSPJNHWKspGagbIjEAJDNUJXchAkYzDc3ZHAictg3sBGgA5iDmxOpFvrUkEy8pDlqBnQhRBjAA6ETgKk6odNljgtexjwZbMuQNnuOAE6OpSVtpwwdgC713ju027b99Zjpjsb0S8ft89agGDKvOgyLRn2LkRA2tYRbtQuaARGalYopLU8luiyS8d16oN2d0Y0rrxjzzNwcHBBd3dEJAVHNFQmQTQHcSdHREbVEexhoWcIcjkS3wpaS4Is0MobuFxIa99wrOJswEjkgtu3k3r13vvrilxGdWOT67V6IKq5qXK/XSbtQxaZpCFA45sGXKV3EXkRXqxURDWlYaaeqMJFOB1XPFBfqgU9WunAKqyGDDHISjX3IeZVo7h3ehIDYXThh7pYemDOGDFiFOudcBSBXTFnAHvhSwKbgN2Pw1fBkTWpDl5IjhdnkrcX3kMTIAvE6Z81LMG+khl4ZhRSFq25uhjiZnsy1I0HNfe+9BCQClcWNSTCCC34wgAywSqddzhAYqF+lbuUJhWoCtux2LhKpm8dVN1Ar7SQaQadJWDDW9y7WOEATOBiCe+7ZBxmG3PUMFgZjdTCHrAOKu5oFO3kigPZ9nyZNhcmEgU2rCI2Y9qY5xdikAZ2EHJMDSgOhUki3JzURPTyfr7yrqsYFh5wpxpyzBE4pu2vdBkZ37VPylF0kIlCfc+5stX6vl++97a/dRg6u5moOIqKp/69+5b/8p5/73U996lMf/8THn3nm2UnbmhsTO/gbb7zx4P69l77+9a985SvLxcLMUhpCCAUEFlX7leHuXtH51QivvTJxBt4jprZ33r2B4vgNZual2BbcTXMuiGsXMO5ioyOhhccqGbYhKIe48ahNbsu57ZnZdhmzXbXqoWF9OzneDbjb+9V7DOdeIcRl4Tvu/JSP/N+u8ZKg8BIIAH2ZmY82G6KNhQZ8XGRtWujc3M1dSHYCKsYn8jD0tAOMywtgqZADAjBwdR/rBdCUwN56++1nn3lazVdDF6rYp+ye3r73xsOzh+cXi3XXEYvEOqsDMbGEum4ns+lsNjs9PT251k4n1yfXRTgEcYD75/P75+fMxMIxcpCAUKjRMUQuD12fCQZa9ta2NVDTZ0iZzy/Wy8U6ayKkPKRVvkBEYiIs3i4BAgc1czUnoOvXbzR16wrz+SL1g1Tx2eefefa5W+t11/cdABLT1s3yV3feWnddzmOtXwjhQx/6EOWigUnDMHRdl1N2BFYMIY5rzdF8cukF3dYkbmujD/sVi9QTN2YadCg4CUQIse8GVc05maoXPFiujYE7XZdCNx3Oek9s3Wo9f2vxcLVaLtf9OgFUE+LpwwWlkMwyACDBMAzrfl14uQJKVYdJe9JMJ1VsysS09F+pe8pGLKW1Yuu9JKIgQpvTfnOtlhH8uNpW1WIk2yruikqg3BAMgZgQmSRUTaWWV91wUhFLXC96BHz6g08t33TGcPP6k7/2a//dP/sn/2h+P4dIOQ/JdXp6s2qny37oV/clNO316ZPPPf3aa68JY+mmv7z4IAPQGFmuIESMuZz97rmpmxhrYY7CkamOMmni+27d+MBTt5+8ef1k2t44mdaRhKiuqyBVubXkbDmnxWKhmu++/Zagx8AxsBA4eHZEEUIu9QslnzPGWMUoIaopli9RHGBIKeecu5TcEUKUpp01s2p2Y3bjdnt6A6sGpUIJQKxqpd+OABy3wyOiHaNyeeeffPL2r//6r/3KP/yHL339G//4H/8v/9uffmHo1oHMB899L0LLdYch5MGQKfWdrpeafbQfmXmpt3D1neXQeKLCJSaBMX1zI7w74LfdQb3gB2JkRAoSiLlAPhJBIlVVB1QiGpOurNzu3AFJsRgCfQuKDBQM67r+5V/+5X/9J3/69ttvlzajEEI6aMQdlRR06YPdynR3v8fMhqFbr9cppfEaHGNejzesPo6BKteA6ti8bleeEQ6PS+YcZ3aPZszgWHLMD877HXw/Pj4hBt6t1g8RfsDih6vo9Eg136NaYbfJqdskK7gS8nnp5duTsRx9Ru88c2+asarGUAeOQ2eTtnHXb7708ivf/lasEEmZrGmj2dDU10U4uD1YLS3n9vS0rurcD8vFAyIMrBxk3XWImFKfizqcqJQShMAhsLsHrtxAFQmDKztYUugGS6izahpClRYPDakSteyROTMBQM4DmBMZMziAc3YEDTBUQATDVNi50mq57DQNaYFAZICxCimn1XpJiG0wVK8oaFKCYRiyAS5UzU0iRw1ExlUllVSNNM3UKa36xXy1UFCKsa5ZarSBh1XW5Khgmj2pzmndp/58yAQhAdUiNTMEUB4GW88zKjgTqoNaHswE1531XZmJC0ApS2JTM/MQ6qZu3dx9pdnFuY4xUsRhXlE0sMETmMcQDCCX3ASwSBYrHpdEpJos5c7dhUUie8WIkMnAIAghmDmqZy/1nVBc8bkbhvcg33vb/7Nk4P/rP9b3g4iwCAHknCWGL3zpS//qTz5fVVUpvy7UVrnf/dQnPgGawD0NwyuvvPKHf/iHn//855fLZV3XBLZ7oxzDVEQe8wjZThDL/8TNXP8Qhu019RUM06e0+81bydzRQgKDI06/wxyw8Z+GP/jzbzsO3JuPHra6P94OUdbQe+k124M9/KlDcAg75sk9O82VaMcNaZk3DC1tFFYMlzDS6UpehbtvbQ9ERIwICJsIos1HbzgWiQNHLukPG+EpIxi5g+a6ji88fP7ajRtDhl5zrKtvfOu7r7359nw+VwNmRglqnpJKqAbNgBxjJbEOIbTTyWQye//7nz89PX3i1s3T09MYRULgGFHoYr1mzqWP5DLXJ4PIdG24fGfBsprUy0lb1zHMl9Z3SogI4imvupWlgYgWak3TTKfTpm2ZGQAFJcYoEnO2ft2llJLmAkJCrGsKzfRk6y0s4r3nnv8RABiGYblcdl2XUjo7O4PMk8mkqpp20jZNM6YuXVxcXFyUz4E38+/d9IiC/crm7mVyv2cldSwqv6tpda64uSrNPZuZpp36k4ahR+utXwzrs6E7d1sv53MJdZfRuJ6e3u69uejBOV5egGYpZ83mYESU1QAgSIxNXVLvVXPSbOYSY4x1oTVKB0PbtmVvw6bEevxnoI3fy8fDRAcAGY1hJX2hKPqEnVSToRmiOSoQhXq5eDhRHtQrDiFWw6BZ8QPPPvv2q3c++NTtm7c+8J/+Z7/yuf/1HwkOq/V8cbb+wPPP3n1wBnEIdbOcn7v7Mx/+wHe/920awbKrjkvCQNDUMGmqSkIMPJlMnrx967lnnr19+/bNW9eKong2m00mk1gq7wKD5RgYNOc0MBK6uqsQg1msKiTJOZfbUZQQo1ycnd27+/b52f3V4iL1nZolhUktWz1njDHEGGPNzOKy7QLNeZQAdNwMQ0aT6+3p9Sc/WE9PXJougzCaZc9FYx2IStKMg6Hj5c2BgcjBwc2sbRsEAIQYJp/86U/89M988pO/83u/9T/+5tmDuySCnhYX66TehhO0DICgKaU+CpSoJB37BrMqZgJVyjmrjLUcUKIOzYkAwcZUCMLNoAkA0QAIyIqjDwncrUS0AIQQkAhlK/fN6OCoiESiZoE3DgJyAHJkBHQn2zBGxRBNq9Xq1q2bv/QP/v6/+N//6MGDBw8ePCi5ZXx1QLlpprmCALeobytrN7NymeecAim4gzHwlUyyLY90GAV5VM5tm8nMo2DVoU4S/VjVAQKaH7XeXUU1CO8W4vJoDHncdX98Sns1puVo1igcBHEftQjCQX0CHC972A0tHovr977/MKjzaE/v9v+HLMEFIKiJe6grGVL/xX/752+++Vo7CWtMMVKIxFC5a/CoDpOmufn8BwWpdAvlPLzz9l0D79OZdjrkjIgOxtyIxNmsraq671JJZDDPKFA1AtGSrdfri3XvfcoZYOjP5isQXrhDxMpTLhIiRkcwMDUAJghBEF0rdFcI0EczgXves3oEameTPLgmy0M2wsy+St0AhAYJDLPNmkpCiLGOMwFkopLepH3OABkJ3P1h/2DdRQVdD0t1U4IhgyqQQGQWpNAKM5KjuZ2f1ZDB0cxyt4IH76yzwaoHIkCA1IEAsHeQoY5YV9XQU9/187mamsGwXe1EJvNMpMv5IBJn7bSe1NdjO2lbNrib30ZzjpSrbAbXblxPqupm4PPVfLlcmhmFKMz1LEgyZMrqzFyi8tzdRBgwhMAERW7Tj5X0mrVMYP09yPfe9tdsKzkxALBYLKbTKQB8+tOfLsP7cr8rtYE7Yj/Kw/Dyyy+/+OKLd+7cAYBpW6sqbnqWdxPhYceqt2fkO3xabFNktrh1tygJr4anIWKz6Q8s6aNb1Hf0MLcYYA/jbTHS7hOXDmjAoyh0+2dPtBF24q5pau8Z/6jQs10Sr7zILsTdyo3gWInQXkjM1oFZ3pPti2xXJ7uHEGPc9f5tOxW2FQKXqM/dEQJL0TWZWlEe7tS+KV192JcCU0fcoj5CKHH5VZBFtz4BjM00mT28WL3+/Tv3zxd9nwzcDdSNOYSqIWICckLkoA46pHyx6Ptk1JwvV13WtebpdFqFQDQgYojsKZV8C+FSIOvJULhx8IysarbSdb+qAk2amSOyq7CYpn61Xq8WBJ5CZMacI3gDAIVUGRPgAHVzyBJD3TY5J0CwwmqAlzSzMThpbCHD6XRaME/f2Wq16tIQIKTF4nw+r+v61q1bp6enwzB03bBer1PSUcELXAy2hesr50Yahqx5+z7zjqaXBOEyEZ5ggxjLaps5qKoDqefxxDAK0OXufl7ez/2ZDqusg4S4XC7r0/e1J0/eO88PlmuuT0JsbVgWpjFpRvRialU3S6mqqrptSgulad6EYRBvYqVEhDmMKikzJMINH77VLV8WtJQgmRLnY1uGf8zcu8z0M8jgCjCkxKHS7Pfu3Wtvz4xUnCZ1k5DOU3/j9vswcGiaDzz3wid+7m//mz/7V93g2ZilXndDWmdYLksy1rVZzQiQXQRYwBmY4WQ2ffrJ2z/6kRc+8ZN/88c+/KEPPP1kWzdgucSZFDPqiFqriMjlGPu+FxGMgZoWEc01D8nMpnW17jsCamYnIYS+H1QzSLh+68lrt57IQ5/69Wq5ePjw4fz84uzu9wveMyQWiCOzN9KkZmA2pi6r6v1OY1WdzK6F6bXBMXUJA0lVinaQ0EeEd1nbYQQE4CVsp9whQgiqen5xfjI9TSmlfjg5nQ29/rf/zWe++dJf/NPf+R1Na02ZmdtpczFfOZFnd81uWQLHGA3AAbT09EFJabXd6CAzExrpPgYkBwYntwI8x4V40ZMTE4tCOVJTVzCNRdmRkgM4EpCQlCUaQAZkQAiwE/aDB48YdMiam6ZRNTP7+Z//+d/93d+9fv36YrGAR/cEbG/j5UTdRmrxON0CMys1LdvIJHd+FJ55zAzx8Wzbo0rq8GpdwVFUuVed9yiW7/FFDld99e9SBngY4vIodPcD2QWv7sajSpVgpxhjrIAD2D70fL818QjL9yjn4S6wZCb13LQxCkrQbOtvvvzSnbdmdQFuAAAgAElEQVReO71eL+era9cn6/VSKEZqcs5NkJxzFJg2NQBY1pySmcVK3K1Pg5mykLsziWl2I3BFd0LnIvFw6lOPbJGYsCYdCDxyJEtVVcOwzG4iEbEmXTuaWjbLQKAK7kAMDoCETR2yAQewgODQuwWHSOSOmNWH7KYu5MrZNJfzKidUa6MTIZHUVYvISbOYmYNaJiRNWZHatrbkKWV0DhJRLefBHWqsGZkYEB3NDZKZOZMZE6FbJgRGQdZJ9OUCCMEHUAJCNlP3xqFGZAQCX9vmKQyAOScmJuAilRfJJ7OGQ8schWtCNyNWR+LI5OR56B2cmJghMvZkBpY9ETgzFHEKkyN6yh0Ygnvxk6MncCJ0cxUJKSXVlLObgfl7ws73tr+2W0lw2YUfxatQdGVEtFwuX3vttW989S/++T//52+88cbJtE0pDd16Op0eVhuNdruDcMvDIvXttkUahxEje3BuU0hAu/AGNlUNhwgTAIac4dhD8UoOytbIcRVb7qLB4w9pGkVuu4LV3caIo2WDh/itLOv3vnMvmPQoOXmJbIe0HT9r2MeNZmZu2wAuTXmjpQWGy3e+RArBpgfZD7q/d989hjJJ3lfwRmFHUnfHHXelW5B66PtmMjVi4tivhpe/873X37xz0aeccwx127YcaxGJzaSuG7VSYx2JWSTWdV1V1eT0msTYpXyx6Bw5N1CmEr265hwlVBWbjKqxejqjcg4jB2IicNNkedUlyxCJDFCARaStGyGYgwmjiBCVWBNAJHco9F3f930aAgsRmikRi4Qdy2WylNwdiQAgxlBVjaqu10tEbKeT2elJ3/cXFxd934vQuu/m8/lkMhGJJycn169fLwVNq2XX932sQqnu3Y69sxsRqI6ZnLZzVgTnTctG8aLSLsK/bEBRLsXrpotu9XBYvK2rh6w9YiZHI5Zq1ll9MR/WLtLWhtT1fUrrElChqiVXEwg9OyKGUMWqGqWnCoXb355vIcjY3LiD7naiaMbUDioG/u0luTnZdi5PAUDNTmAs5fxHppCzkbgQtDFen7XB0rBcJF1aEZNeq+69/eCk5l7z3/rU33njze9+/Wtfqev23jvvSGkoZQqBLy4e9A/vP3N7dtqePPvssx/72Mde+NDz73vi1snp9HQ6nU3qSigSEoLlZBnU1dGrwAo5DVqYMmYGRwSMwgAO44FRIAmxAoA8dBwqIFRzMHPiEGI5b12zU5B60l574vrtp/u+l/Rj5+fn99+5d3Z2dv98EdfDZNLUdd22beGBFTAD9mpdyp1X0+m1OL2+ztAvu3oag1C/7isnFGczVSciJhjtwRg2s4zL+9gwDHVdxxhXy8V0Om3qajFfTmcTAPiNX/u1f/Z7nwOp5/1Z07Tn5+cc4qgVzoOZBa5ERNXNDa4EMJqDuotqco3APtLUZDjWhm28BbiJoiV2ZEAsLspcnGzlhpzSmFkD4EjILu7uAXnb4ADFK61FsWW80SxkAEEHI2iauuuGlNLJyTTn/Iu/+Iuf//znzYwYHyW530uD3KfLzFW1RCjv4yjz3XbNR1Fkh+pBxMsczx88beU4Z3jF4FcAzmEhHh5ivKNVCjvfho8RrTwezj0eYe5miT0eQ+4ewuFMVgtoAVA4wpde+UABfiiWT8TdM5D2mnvt+371zv1vz25iJYaMFPQktkwhKaqJQpKAauli/pCIqqpiYgDohg4R+34AAOGopgjUFKHEkDpd9d2Qs4kIx8DIuTc3NNSU2LUaknfdMAxLEQnEaZ2AchB2ZwrgkYGoDwAAzCXyAIjdHdBBUwaAtQ4pQ4xYS2AHJA5ILiiRUeJyMEYic0RrQyXAEbkmMcChT4QIZq7AhK6Wh77vk7shcd3UAeNaB7BgAP08AwyITuyEWoD3YKroAmiAOjivLburQluJKmZNoAQhIng3+LrvnGLXWT+AA4HTWCTrDMDqFkiMwI1y0vnFSiQRsDgNfWJ1CM67Ph1Tc3NLTC6IxAIAjC4ERIjCiNiZle6lEAIVUYaPiQgIbuiCxMEBKAq9B/ne2/4/FnEev8//UN/dd10IoQQMrpbLdjIx1ZIY8fDBg29961vf/va3v/KVr7zyyiuIWJOp6mzSENFsNitxoI/SgehB1NhukzgcFNM9Zq552IrrG1ZwrwoPjsWahcPkzJ27/66FQ1X5oGIBHvvYlnjZKLi7zt4K8w4h3+FftlzH7o5tuyj2YmxKOhwc2EUC8W5+aZmyX9nbnQPCEMt6ay9IfZsRevk5wpVnIfmmhQ90b510+b6ZG7gBGODuaSAEyMKxWSddnp9/57U3Xvrmt+9fLOvZtZu3r928efPppz9w49bNpm6rqkkp0dh6zNktDTrqK0yYWaIYeJ+yYy95PGPBAdA8ZbGNBAtFs6kaAGYARmYic3QmdFfQftDVsOpWa+t7QqdZs6vLJScEJqT1el0MdSGEuq6qplazIDUAZMvbzgMiZhaAcSHo4zlAbdv2ycy9advZyUnfdWdnD5bLpbmt+wG7AQCYQ7kST0+uhxDu3r/j7ppy2YrpSETykAYbWyJwQ6rnYbMuISQURLRxPUNmGWA8u4TRFB1Q9Xz+8E1dnQXtEJxInGqSaxRP7l90D5YPmmu3QuN9Wrn70Pc77ZFeJMGljCFUFSKllAuLSEQhBIlxG1q7Naluz41NkSOOAjl2Zi4rIXBQS+A0EonZWC6LW1SVaStnlRDYvWOApo7Wzb/45/+a1uc//sKH3//0M13OHaY1Tm89eTIszrKm11/77qc+9amvf+0vVovl4mJet01K6eTk5H0fePqZH/+xZ/+Tf/D000/Hqi7njLkWJ0ysZFIFdNU0uGUCQzIkULWclJkjIQlLUWSXjjhmtVFMnpIa6thl4iASSBiRJdYVUajiMGQAAC7snTsokVShoTXfqie33vd0efMXi8X5+dlqtVqnReH6QojOwTkY5VtPvT+pz7s8mbaOfDFfYpfadtoPSapREYqIzFhJoBAKvnF3MNqw9V74yVLVo6quNp2269UqhOqjP/6R3/of/vvf+I1fb5omJb2MvMpqqqP2iUNxhGfLyTQoJVTJMOQkCEyVWjITNnUwdt7cTxSADKFw4mMNGqEhDZqzmmqZ+aAjWj+UrzoQkDOQIhqg7Dxo0DxTScJny3nshXcAwiKX7vseANu27bqhbdvJZPILv/ALv//7v6+WjorzVZV3bsube/Uo9NpqOnLOPhLRI8W3W+53AIHwEO9djmaQihsSEX5Yx92jUJ8V0gtH7cwhy7cHtOCAOXzXR+HRYejRfT5awvQuyPAqujv659UG9isvYpcTiEuW7/Dt/QFZvpT6ECFrx2KI/aD33/eBFtEvLi5uPn1tedFVVQMuRGLqIWIlYRiGi9UKkWOOYKiqhkCE2QxRaqnBLUjwnLLmbpXMbOhT3yeROJ3NKIi6USBHW/d9Ms1Z1501TXPt5JoTnp2drftkZoAphCo7MFE/gDtQAArFigHspZbOwaEfIGfo6r6pidXZy3WCwc3ATTUwgDu6tYBkIKrRTJ1hrYbgrqDqBENad1mzDMhcNbEJk6aqI+dO+wwIebke+pT6lN1yqRCCfpgzw2QaiBjJCGNFZTIhDN6DaobkZgaq1ncJRIdhyMmZCUDdDXAbUmZ1kJwzOq5WXd/30kwIKBJ3XYfmmjcrIgagkjahblaFiIiTqlJVAUUHEWEhAlyCqmZErKUCwvVgoEok5JhByS1QKawJMbzXy/fe9v8DwPv323Kq6wrMwBTc27Z5+aWvv/LKK2+88cZXv/rVe/fulQd8CGHWNl3XuXtpjR+GYVs1vpEb2d58lByPqhC3SSdbpRbAmNq219DwGMt7UY7tsXyHTbXlz3j1mb0XsrIH+fbGe3C1f/wQ3zLQnmZ1ayx8FOQ7Cvz2Ajm3DRC7ytVdIu6wdq+AsbJAUVUyy247bOQVh6H4I97YHSlp+Yts9mf7uRDDYWH9lQ8anYAMwQF5kxJTgNBsMnMWx3D/7OE3vvXds0X3oY987Gf/zt++ceNGiaMwAyICCXVVh1CJCAIjE/NYBXG27HbfK1V1Q2bGgklI1AB8k2ypPQKFyIioBuqGhEisiEgBAXozN1Rg42BgpFoAnNl4mRLifD4fhqG8oKqKSEktym5EhBQEGEG3MHjo+m0ZAxPNZjN3L82BZRORazeui8h8Ps85IyIjFRln13VDn4no5OSkYP7UDyXVLYikfihmRVUtQ4WN0W9wd0RiZhQmlII6tgZXBGPaBE8awPBgefZ9SgMRuVMGGAjOl4t7q6W1J9ObTxrhcrlE2vCK7iXWRt1S6gEgxrpqJsUHlXIxN5bQEYkxlqtfJPKmb4CINtNSKv1gjMRIqgNf7SQYE4Y2DSrIlx1oAF7wIxEFCgQ9E0RiSx60O3/nzS//1at/tuya6exv/Nwn6f0fDgCThvucz87e/thP/8zf+tmfmZ8//PjHP3779u3T2UmM4prrGNTSernAisyypt4sM4CIBHJ0tZzA3MxcFdycUFAIkEPRlhMSAZAIcajcPashEwCllAyh3ELJDZEM0QyzuZlmUJFg4EQxShh5VE6CGJi15La7R6mut7OTm7c962J5MZ/Pzx5eXNy7S8wiEicnnVRVLQA0X6+p76umJbPFYkHCNXoURnJyJOSSsAXmgO7k7kqbkPqi8qjrOvVDSmnStFtVsJv90qc//ZnP/Bef+73fMzMOEYDIx1suMUoMLOKo6pBSSkwJDZ0EMTMlgCrGTeyBFNKJ3GinRNzLnJLYiBFZAbPqkDWpIjIJCUsaEjAxMBKhg7uaEUFWRIaiuQYd85AzgFEmZNAN5AYIAFCSqLuuK/0ozPzE7Zt/9+996vOf//whgNlGVu4Nxcr/mJmbOShYVi0NDbaHOg5LGt6VBCMiL1E7eKSd7/hq4lh/4A+IFXdLI/afd1uHxeP1qLjzKR589fHGxR8Q+B3l6Pb+3H3CGl5ixf2d3JmLF6knHbCFj98Yo2tKKZ1cCwr2zv07EjxbPzmRxeohT+jtB+sqwhO3bqZuGIgxVBkzuokQoqZBoTSqACbNCK65qE+peEDVBjAQCpmNmeuqMndmjiFm0057VAtQVQipz5oMCMEJAERIonTrtflY21maIUovClEgMnJDTWRuA6ACBSgibGBEdwRkt6g5aY4AkA3da1MwCxqCYxPCihgRDdiBkFz7IecUaYLusCZnw0B1qIk5ufWQkoIrgQ7m5mBAMERABB896kagzByI3V0wBjFw8w0+c9LxWcFAwkXcDe7FBqwKgIWEc2ZkZuCiA0XnEi8OREiCjmMUczYFxHHCqGopWUpCQA5iBACYenZgokCOYMmzmwmxIwy2NdgzAZPbe5Dvve3fD3/lLCIppbKmL8xPASFlVbT79737nW2qro5+qVBDu/1pZeXardd37tx5+eWX79y58/rrr7/66qu7DFLbNONKy91UqxijjFXd27L4UmW2bc0ul0RKaTabrbrhUGa5a+O5cpu2fGXY+eiGvW1D8S5K2dJfe0LNvV+39yKH/OFRfm9LxO1iubIkQkT140zXltCAx9rwdpcRcLWHvRzarvp0L8V074h4p9e34BOC0XFHRMhXoKn4EYfhbvrLbkSBqhLvPHqdSr6lqiLtrsgvj2hQFWaUUMhGJ3T3KDK/WBqFrP7Sy385u3bjQx/9yY/+xE+68KpL7i4Sm6qpmlo4tm1blnPbgDgERsQEnFLKKV2qecm3tKoQiwggqGpKKUomEgKwEhxKSMwsuFouA0JkZgKINTv6sMqpF/u/2XubX1uy7E5ofey9I+J83Pu+M6sys6qclVVtV1nIjTFuVcu2LDOwhZqeIMEMQathABIDEJYbIcHAtICBZRB/QA0tAVK7jY2EJdO2m7KBbpuu7M606yMrKzMr8+XL+96993xExN57rcVgxTn33K9XaWr6YlBS3Xz33Ig4EXvttX5f1nVzRCy5dF1i5r7v8ziWUrBpiC86ee+9dbKsEFR/6VBBiGgYBteJzWazFKOnKfi36SdmIO2sm81mm83m9PQ8tWnsh1I4pZTH7fHxsYeYM3PTtZ4bfn52tjo7jxx82zoMQxlHfyalmtQKU4s47HMdfD3xZ8FqlTIQQJvC2enjhKJamNNseSw81+6+DLRuZMCk3FKEhq3kddkOiPNaa2obCtxvBhFdLpftbOa6slpLnVq+iSwgIinF2KQQggEEZiIax7Ft2xiDfw2Rwy65kYdhaJZHZsbEOedZ2x1umvf2SEQUY9CaFWvbtqt1b2YxUNlsVycfdSwa5HjWdA+Phlp/8Bd/dv7++/Ou/fLrr8+b1D/7+M0/+9N/7ee/RoDL5XKCmEyADGQMaMuurQRFBDSjKseQIqUUiWgUcbs2IDRjd6DByQHT1xr2jWat1XfrPsniFCORKaqqWJEiQBRjA0RoWKQisYJVqVWUmYEZEWutiEmJ9ML1xJDEWJdt1x3fP3ownJ6df/DBD6hpqkoxINHJcddfSSxEwcTKOPSmTYwxRoJoBDWrBUY0GYulOJvNRAWYfYmouTj9rGohxBBJZVof/s7f/Q9+///4R0+fPuWQ+r43QkRTrSB6tFjmnDGAqKhizjmAMU6vRgYrKTFzChEjImLYjU4oJSMEIEBEDoYMyMUgi5QKYkghOsRXxDxnQkRAgYgQHKgJiKi70IldeICamToMflF6xMxSSj6p9FLrRfNLX/pSrfUb3/hGKaVt29Vqpaqz2WzvYgo7qfm0JqcIai7fdjA/D6OU6uGTavUw7U09fucSDHURonN5+b1wu72QpB2Up8PzmWaCMEUlXGHTwIHn2aFe4zZc7vBfXid2elNkl3zU3MQWLkd97jFM2PeMqldAs+l/vYxeP+fbLGGuF7vDTKbDL9rvnN8uUY9uUxGBg/IqYPvTPTyNw6HtnoV+VcxZkUJs0iIPGWP80hs/CaGcnj9GlntQhjIcPRAgJMpBdUGtaoWimhyzLoCgFUaRSIlbjNS88tpnQkg5lyCgqj4EBIBa1cxqzQCUQoNqgfjB3QciMo5j11SloqpomEJwgBgCq4qAGsqjl1qkMI6lFjWzzToHwzrUhKAZPvvgDpvOZ+28S6YZ0QIZoQVCrdSRmOrieAai87ZlimAsWrSGJnKuCoa5CoDG0AGQCmz6tUJ58Oh1NNuuN0VLMWHAFFuEwNSena7Wa20aau/tVNCxiRFMaq2laEXEvt+UAmJQxX2msBQrIl2X5m2bcwaw1ATmYFqJICZyWUmtcPL0k8RxYHh6VpsYZ4sOikQOMQQR6fNIzFVyrmOTkrNpSATbpn14L4XQ9xupxUwSz1wWEZgBSHNgECKsVch01qRaKwANfV9redHyvTh+VEFdKSWGKKV6MFfNJaS4Lzn7FmLvR3IoGJsaQlJEHIe+adtaMjMToqqkFEz1L//iLz766KPVavXmm2+++eabXNWFHN5kllLcee+S9yMe/oniWdXObPET6Pv++O79vu/HcVwslsMwNN18GMe0Swu8IgzYD/UPC8wuCuuGpus61ObOkNdNzA4T5C/1k88dJMIBbRJ29i03zl/3lWafVoS416RcbfkOkagby9jhlR6m0l+6ZCTa7XoPKOl6Y1/Kl5k5ii6fOQisp4N2VK/ClT4cdYCFLwCZq846V+r0fhbOzKFJ/jgh4my+3Ax9yeXu/YfdfDbWAgBDn1+997JRc3a+ef1Lf+3Hv/IvzRfHGiI3MYQQQnB4SkSqwWazcQ8PkQv/UiLKtdRaRaZniYiIBJQB7PA7mhpRKQhqEtEpYYZqgMrM7KGuAgAQJapqaxRSFOKIFGJMPkQYhq2fmpmVMfv1eju3HfIkTxIdc+77frPZjOPYteno6Ojo6MgniYOOItK07I9oCEG0lKJSqpiFEO7du7PZ9E3XgmIpJaZwdv4MaPriUkpd08YYl0dHKcT1el3XklJKKdVaV6vVarUKzKXWWqpZyVL3T1SMYQoRF5SaCQxM6lhlu4kIaTFfLo+4OVrV+GwYv/Ph2ezha+3sTq6VsrIpCQakQep8uXBBr184BbeUjCLSjwNT2AN60+aVya9072yUUtpnEl6R5u6N7y8nmgAAqInVqeUTs4ocg7m/CzOHAI8fP37lXmcN11XfwMB5C5XZoE2U+zPKq3/2h+8ExruJ7nVxc/rk4cOHAQsiAkL1rEJCAzBUNkMGp8WyqxBDmF49DABm/o0wA7PKVXDDA9mZ2S01LhYrT3jj6IMLMUMxT0sw9CmGbzT3kZxBI6oGYwXnL9gUeaqqIbZdmkMznx0/fPtbfzmfL/uKYFMaPBqg+6cAoCEaglZVNEFFEDBQNmyn5VF0Z79kt0kDQggKuN1sfvpn/uX/5D/9z37t137tfLNummbc9qZKaMQYI6cYA5uKjuOIFiuhBBQhVTSjcewDYY0pTvi5MARE010sHyIZEiAJoCIKkhKAum8nTiiNomem4g49QzUjU1WUqpfXYkQkrQoql2iZIee8I+FfYmF85StfiTH+6Z/+6cnJSdd1McaTk5P5fA4G3gxfYjSIKk0DJiNy3rVqBURwz9F9dyRKYIpXNG9/5VyEHwqXXQfBnu+M8mkcO5/zd39oDMNtf+75iOVfibx6Jbz3WhNrMvWneIWCpDhlwuzL+pXPvI4fXvorqiAIkpACaUOmYOXhg/k2n/X5LIAJbqpsETHNAmDQWkfLpRYFICbiADGYZSXUMhoFiwUCE2rCmdYaS4Ti55lVzaqoFlEAZPJoRgJGSsiZCqj6UiVgCYMRAlb0LCZSJAGsBmJGikGJDGoZATKgEjEZghIKITMKAThMbZDYgDFFFDAi5YBgqIJjGbLLfgKjRVUxIg4k4wgBDbDamGIiUC1ZqmKMBGTCpgicMFTDFBKgufsRoZoag6KJJ6dPKdEAIAAewhWT7xgVsAIoIiNZCIgOGxoQQ0QgYwAb65iSry1KDEAoqgaAU34igQYFVMCqNiMFADY1LQgFqYAJcfXJHSCZElINjGZVpYSAvmdwvzqCF/YtL44f7fB+D8zY4w3MiEilEDOYqBpRtJ2JHweWWolIakVEJDatIQRABLOmbU31448/7vv+rbfeev/99//sz/7s/PzcPUK80h8dHY2n5zGluNtyNTESkcMCN9v90w4CCinsLBmO785Wq5U7E263Wwf9fN5/m2Dguo+LKl7vJa5P/i6i2w/ObT+o28mE6AozU56b/3NF0QfXbFrgcnj6lfNBvVTJbkQL9/91j7JeGc1e9wzYmUrT8+v3peC+gzPXSb1ycVae3w277L5w4OPnaj2+dskB6XCscKWtJSInX4SYuph8di4iKTWKUYnu3Hv06ue/8Ne++tX7Dx45HiIim03fpO6losgNp+581ZvCOGRmARhVYYo6KLJj7Tq/zxD3z+RkRsoYIBiGAGRA4G0AaEWb8p21inABUCAkDYhiyGZqhhzD5BlhZhzREJBIlKAnikSxiGy3Z7vbK0RUSlbVrusYKQ8jGljV7XZ7fn7ups8ppbZtZ/M2hXh+fv7kyRPXCzVN0zStB6kbTLzQyKGG6ibvOeeuazabvtbaps5xftzBqrXWtWx8a7xYLB52Dx88eLBarU5OTjabDSIeHx9LGatorVJUdq+DqWqVMRJLAQRF0ybGXMbz01PIevf4HjOr4bPNZovNs62t8jBvIgXOw9DEwNzUnBmaEMhxRUfqUtsSkbssVpWSKybiRBQDp9g28xBCapsYIxGbmRMHnErnr4B7jbqCz5SJdg8V7jout9rHS489IbYpxMRqRcwMWbW89dZbi598/W7XnozbCEp1ELEQmGO6T3p2+mw8PbWUjo6OMPcUWIfeAimhAVSrChPvS1VbQAAITMwBif1xraJVUQANGdApxwE4ejqTN/xmsiPiIfIuWmAnBDUCQkZDIsvVo0SFIBChicJlkHxaUrghMtRqbAfpmCY5CwAmZqCPH78XuuVqyBDS5RXBs/EUkcAqKJmgoDdyasZI2dCASWSifoA6z3MfEk77rs/zSBaL+dn59t/59/7dP/m//u/f+q3f0qgpBS1qWaRY6TelY2DC2HjdUKu1wAgWwNAk8Gx3der3iplTSttdGAMRA5AiVQAzVu+uD6kZN1H7zAy16h6cAVSrAFP2o9bKzERVEGEqcJpz9rcPEXZ5j1M0zpe//OXtdvvmm2/2fX9ycvLo0aPT01MEZrrIh9yzHvZzLlUoJecyqCrs7bD0wqcUUIGvOJTAp8jouzrldFL01VEpGE1B8XZjtNCNxiq3OaM8p0/zOeClf3CZ8XlYoz6lb+cV9eCnpJ5+Gu2fn4zjpaoX/Z4Dwoc+1TfehCs6i2sn2QMEsgYlukoMQboYu+7RNj/95PS9UqHpGqQ8jj2ENQBgghAQBAFQa7UqUgTJaKZIZYCzoW7yMG7KQkRWmzMAaEKE4FnHQmYY1dCMgIjJQNkIsJCVPJLIWPJ62CqhgHjUHCAQAREGYkUDoCzKIQAFxIoIiKymfamkQUkDU0Qn8CMouBVzahuLsZ3NmZoxSxkqNK3mOtQKogJaVUyKmXFU5mhmWxtFy7ZuVuNaFIpQkVALiYXBpCABAW4HRGAMDIy2S5RVMFNmiJEiUBCpSqLAYoCBAwKqS5JjwhQJ0AIxqo1jkWKgAKigFBN3yy4hl21G0CJFy85TilCsiikD+T6WCQBNvZMMyo5oN0QlAFBiMiWgxoxqlnEciEII4IE3zKVJ/KLle3H8SMfFwMnMzGqtMSUvlvs+bdpt760dVc/Pz8/Pz9fr9fvvv19K+fZfvC0i77zzjqp65FdKyW0njhfL7XaLakfzRSllc77qYrxCGT1kjV4XoRVApImZs9/i78KU0QBjauaLRd/3IYRa8o3iOjlwXjm4XL5xpnhog7nHBw45h2YGBwK8G8PT6faAo8MEvIk/xnobmeTGTwCx6y3flXsIz/WYft4oFAku+5gdNp9XNwoX0APQTd4wh2xS2hGHBP+mWp0AACAASURBVAz3lQ89puLSP7ueDejNPyIdzWb7Z2DP8mXm1aizdvGFN964//Cl9z/8+L2PTu7cuevPsArUeioKHNtcZbPNnJLS7uG3w6fFzSf9q+GptwaAnX0I7GRdE3dOJDApTyHmE9MTARnpYjsLaOC8LEdL0cgwKgEAAdnZ06fIzWIBx8sFESE6gUpLGVQ0prRYLLquUzUROTt7JiIpxubuXU9l8BNLKX3+858vpfzgBz/47ne/u1wu79275zBX13bePTrgkJLn7hrt4AJDHXOezWbjOOzRMEQ0okhhvV77PrWddV9YfmG73X788ccnJydjLQIGTJEiAFStYym1jCkFLQOCIlhiKlaH9Wp9enLcLaVCLjUjnA11A/r42ebuw88iY5ZMjH6bCWNMqWXcbree1zJbLFJKqlBrrSoqgIjA5E6eTdN4iLSqmu0aO457VerEP3exDYjvkskDdn0RObDOQ9ovGooISDgMW8AwyjY1HWBKbXd6tjo/X730UhqGoZUqNQdDAK51XH38/cdPPlkul20K65OTAPbopZf6YdUtkhkqmJoKmBG7v4WIM7enBVDFRHWsVSceABAFRDRlBQAMAAqmAgqelkEAiIZsThszUzSaFFk0BYuD7pZxAqJaK5ET8klEDHe2vR6IQsgGSObSNV8NxKDWOhT7+HSVUiModDgpQ9thfVO/bKAGKqZg6PkqLIUZkaJClYoerQlq/sLt1hZyZZpWbbo257pczrZj+dVf/dXf+99+F1XWZ6uA0jAywbwNTSBGqyWPahALCEMIbKkyCeNOcVpEEomUUjgGFtbASITEggRIimyGFVB3zH2ahAn1ihxryppQRcRA4iE+TvA0VXAWBviqXt2BHSc5NB8gzLQXPnh9/Omf/un79+//3u/9XtM0T58+TSm5ZdQ03jrwYT48aq2TGkINJrqpD2ZlavnIrrd8cENS6815BldK221YGaopwo2dFdwUtHBQkfHGVIYbq9W+uztQYsLzY9mvh/LdJgK/7dOud/twS3LSlY+Ug3Zxd/vwRveaG1HN654CZga0BWwAAgCjJdJESnmrwDiff/bBj312lNNPTj44Wz/hmAucq2qVKmLk84VEFnDZBAKuVTTrWT2RXPu+l/XcTPq+b1JYpmVy6ntSAiYyVEBQ4qpI/qQFAq2lQh02w2aTMYECpAaMgCO0MTA1ZMQYwOjkbF0NWQ2MmFXMiJARqqlrCwURgN3tR5FnTbu4czdyms/nYLRa96P1Q5HzcXu+3oaY2raFSOY+4FzSLAbiQqUU2+TNNgsynG2kajEFwFRBIZiSrs+BCALWEGqgEIm9vBtAZA5NAOSca1UTpVrrKKjge2DigE3LTWJmnLUdA67O1quyrmaRUghxPlscz48RYFtWaiVnGYfB5YC22z9YIEQTECMREFUAUKECpMRqCLPjloADNyYUs7I1w3YcdRBq2rZl5hSbUsrx8fJFy/fi+JEOVQU1DmHoe+eWPH36dNaGUsrJycn5+bmInJ2dnZyc1Fo/+ugj7+g8Vmg2mzm2Zmbb7dan8kTUtq0jb46BtG3rBdiNWLRWqWUaTgMYQlVBmkav+4q45yk1HF1Q4UXOADlEQHzl1dc+/PDDn/3Zn/3qV7/67rvvvv3228+ePQu76Lwbl9FDcpeZIdONtWoSsxnRZZQvcti3glfiEPCa5abhzSO9KyK0CVnFcJvG71DXvv+/AfXGyrG3t7lSPg97thsb1Cstn/+iy6WutG3XWr5bjUkPZQmHLZ/iruDjJckiTqbp4GaDh2TRvYO4f2ZKqYrUqrAz8imlHN+7P18sMaYnT8/Ot8O9B48ozodxXK36lFKtUovKNosCIg/brSHux+3ux0hE4ttcICIf0++N+42IGKYkAKkmNEGCavsvQp3SI8BorMYICAZ4yX3UrxDNADAiCQJ0s+Xp2er7774/n6f5rJl1TUpJSt5sNjE2x8fHKyJQoMDr9ZoJTE1UvLPZUxkBYLPZpJRef/31V1555Xvf+957770XiFNKR0dHx3eO3BB/b/o3n89OT0/v3bs3mw19P95/0IrIbH5njwHmnJ06S0SBeFIDmgHA0d07x/fubk7Pnzx5cnL6yTiOHAMqupAqoKoUQmCwUmpRHYcBdOQQh5K3ORfkTVbomtTRbHFUtABiQKq5AEGTGgCU2m+3W2aeL5cpJaJgJmPJJQsRcQxd17mrUwih7Rb7l7SKoIKHBDRNs8+wRkRAVQU08D5nJ9gDIvRHyAjdXMRxIf+tpo1NE8swALIBQ0BReP/Dj7/w8JV1P2AVK6qAiOV002+fjWRQa12db6iJwzierVedzc7PT4HJXJFKgWOgEGEySyQEEkMENDHnGgHQdOOn2YeqAhHvU86m/pT4EJdSQNp/lKFIvUwwM/TGeFJJiefkBSRCJxsDIuOu10VFM+NIdRwXR3e+9/7bHOJYhVNjopeWFDtARXesyB2SjwqIqiISiYBDrTVNSw36+3IxgQICtKaNQ79pu/kwlqaJP/b6F/7j/+g//G//m78/a4OOhVACAOSxDkiBxLDGEAiA0HiyssxoNTXTYMhhUtqtuhyUkEIACoAkQG7GB0gIPukwM0Njjx+5jGVOsdpmRuazAwcrFQ1tJ5nTncXRxGIg8oU0hJBSuyeu+8JFBC+//PKv/Mqv/MEf/IFX28OwkD3D8wpm5ZMaTz0HQAdIn5Nh8JzG5rb8VbgpNOjGPPQrg8WdrmEaeOG1xmmfiv5Dc/auhDRc+fkhEHsjtHijSvC2vutG9O/KUPW2FPgbZ7U+IqYDINvhpb1C8go350bruJ11mSBVwEzAZgJqoBQtzrrjwNKvzhGXrz74iVcffnEYt99675+oKlhGEwBFImL0vg6goJkyAIk1ACRjvzazHI1CHmmtHAIxGKSQwIoqMsZABKCIQgyoiiBoBCagQAoGIGX3auSqRJpFx2qGnQGMBQUIwMURbMhxWgdJiZHU7V0sxGAYZsAdcDBKAAgkxkOglNo2lsrMHMjfbxFpWsKAHLhoQQRRUgPGoFZNwYAQNES/sWrFjcVgunnmTCJQAwzOcQAMyIqgJmpk0YnTDIDkdDB2IB0BJ28yQQXUggwM4AxOBjJmdRCjaFFVIiDfOrC7V1VFLVYMKjJAUmQggg1sCDhgBWRDjAwl5EIFIIhVBFBURVWTFy3fi+PT0dBvYSrEGGsu//Wv/7pjdCGElFIZ1k629CbN90Nuhi61xhjns5nvtl0HO45j0zQicrRcuvnEnePjcRzNTLw4AVCMPooMKZZScLfV9pWuaZpxHIFoUjwTmtNydmyWlFKIab/y9n3ftu1/8V/+V1/56ldLzogYYvzP/97fO3n84WV6vR5YvV9r+eha5jgCADAx4VV/kb10e8J4DnTnN/uv3BIGOKkWQQ+busB03dHkBj7nbjcw+drdUmyeo814fsu3J3ZekY/T5YD7S+UQLtpmp68cQohE5HP8/e/u8T2FndMPAKruYypMdl8ZoBOo+PL5i4KqpdTOZiHn7M/egwcP5i+98sqrn1ss755vh7NVv+2H9z98TBgCh5OnKyk1NskUi2hIDTFzYPA4QTEneHjCtciUNz2RtRwOJgIgIFRDUwAUFgWY9m2K4LIlJmLkagRGpqgAiEaE0QzNwOSyFAsQWQy7dgFGdSEpUa3l/HwE0MW8Q7LFYnZ0dARAOWcsuF333SwhcGBiZkL2Ds1t9D1+/fT0NMbmjTe+vNls+u3q5OTku+98xzPQ7t278/LLL9+7d08CVTGnuhFR13XetVyJebxiVDBZB4nknEsp8+Vitpi/Ul99+uyT999//+nTEzNdLpf95gxUA6FZ6fteaibQNoVSBuNgBGIoQG2zeNh2I4Qxq2IRQySObQKDp+fPaq1ANF8u27YVMUddcs7uFOfIZ0pTHPk4jhO2xxBijDE6vLk3BAoeJcJAgESkBogMRu77gEiXI0kmphIRUKC+781qrqXAOF/O5y08/MwrxHm1Hbe5ctY8lIiURzkroxnErsvI23FoCOpmcz4Ms3l7tz8mImaiGJvUdfNFagNzFEcGVMGM1IDYzVgix4MAFVJVUTEFMEOVSYFnSoZkJA6OAcrUGYKbS/qrpDq9Ta7/tFrV0WFEImKigMg45ZqYydRMAhqqgoJB03Wn52ePnzwZSg2pLaKB8MKNd2drtR9yGYIYGJGDhQTIJlXc21ZUUVUQk100fgdjKSMtOQTabrccEoimQP/+3/07H3/0/v/+v/6DzbPSEEeSLkFCbYmJMBC5vVAKkRlBa806DAMaxBhT2zXJfONlBP6eG+7+11wGuZPpwQ7nQ9tTMA4HpGhoO6t9vNyTIAAqGLr1VNn/PAZ2o1sAYC6ICXZmZjnnpmmapvnsZz/7y7/8y7/zO79zfn6eYouX69dhpL2ZoakTtqfmgdHXyEtqiKuA2yX+xWEawuUKeLmO3Kh3uBSmAGQHZpWH/d5FgbgYPl5pC683eAxoBgJ2fWK7u4gLdZzZJCe9DeW7rTv9lFLG23int/WNhmC686lWmMJgDvtSwOcYqj0HADTg6SsGIcsIBCaEzbA5Tyku50fEVsYeqbmb7n3tr7+02WxOzj45efbJentWyjaXoqDd7FhRmFGt1ppVRBnuvLYkg77vmSCFQACMhop53JKQGERsGQkpWEBSuNMumhhNcdPllLZFVU0MtVolosgJjBIYYjTAhy2rWAjJc+pijCpZs0JAKoDFjIJWUONxlPN+u1qXfismtWtaRM45b7YjUqiILcfUpfl8zmim8xDok/5pKYUUchWKJIVl5NIrFCAXQCMwYoxoZrHxcQyYUhErkD2iRc1CqVVHZlYgREYijxdS1TJWQagCptWkIli/7k20DFIzgLFkGbSO29XTT04jkNQSkVCt1oyIqUtoSkwxUmpCN4tWRYIimoIaazNP1BgkCImJCI0CJitcswaNGrHLDdrcCxkgmJjRCy3fi+NH6/pqrR9++OF3vvMdB+VUte/7gIYIbdvsV9umScw8DAMAlJJ9LyVSYwwO67kYz/eCbduO4zifz91UY+/O4vSwlKLDNZ455pDa3otyz+g7XPSZA3EopXjv13Xdv/lv/ds/93M/t29LxnH8+te//tFHH7WBrxMkrriwHMgSbrbKPLR5uKGhMoOdpdiNIaq3SfL2H37FgBvALU4uybsP99+HLNAre/ErFWLvUnPJ/ewACMDLG9vbWr49hukt3z4X64Lyt//TSJcu1q5WMtRLsky6HNZnB/0hu+MZibeORBQOPnzHkeFZjD5NMDOg0M3TSy+99Nprr42hHUt98v3vD8WQ4vmq73NZzuaVlDAoQR4rhThbLIhYDdq288uspu4zGUIYckGU/ZjWr8TMpJoHeQH4HhoLVQ8kqLWGGoi0Vh8YsEIwI1O/hxrYGJDIOaO6Dy53OhYiIHDqZkeIzFLzholjoJwHIkKTMvZiXPI659r3/ek7J/7GLZfLrutCCISMDBjRO5+um4cQcs4hxnvHd5az+cN7958+ffrRk4++973vPXny5O7du2+88QYALBYLIvQXdr1ez+dLkWKmAObvovviODlWRKtOXR9HAgpnz/I49gAwXx5/8Uvd/bMHH33w/sePP+iaKHVUrZrHkgeTEYkJLFtZb7JgbBb3akC1Fi2aUgQaBMC0mbccabU6O9+unN6zgyVNVcVUBYggxjibzdq2dW9VH0VNYrzdEMcxFi+WB6+P7bex0wwIaBeuKG4xyswToRGUmZGIUwCmhpvTdd8ugBCUoqKerra50qAAowS0LKpdQ/OoMQAixZDNEAnNosHp6jwgxcBNbLhDDG2KFInWe8tZIiD2kDREDIEQGMTnSsJm4OifeeCBAoApiu/gnYwKaIaGZmqqWhXizhsw4EWGZy3FrVb8vjElMDQ1oAigDIh0ARwRoCGo2VtvvZVzDjFN4zNwQeBkAwM0mbmouoE7eLOngGzo9M5qFkINglXFUa+9Ke5eyLfbwmvgaEFjCqXqdjvcv3/3v/v7v/7bP/NTT37w/RkZQ5Y8DOtVzcNmGDjEyNSm0MaYAkQEAvzkk4/RqNa63W6ZIjIxRyAyJqIAxEABicEQ1P1aENXUhHcrsKP9iFcbJLjwdK2+jqrqtD4Roai6uongwrsSaL+kex6Mf74z0mutKaXlcvm1r33tj/7oj8D9YZz7tfPQ2oOHU5aiSK0FDrLOp6EM7Ly+4Hkquxuv6Hrbc+Nw8IYPuYn5+Rx65CGx8zkQH1zPlcVr1cpu/cXn4HWfKqfhJrTtahbfoW/Z5DI+EVAND7C+XU20a/TO2+DEK4fIAgAJGcD9UfpAgaA2qUHM/enGx3YBWx10NVpq7r9y/+Grj2yU7Xn/9OTso/P107PNU0WJBMQExJEiidShZ2azImYjZKsQCAMwpaBZhYCxAiv6koNWy4imAMyIgXgciqE6xu21GtBQkBUBENZb4BDI1JRCDGBiYGNJTQJTrkBooCRIWrBJSwAtg9VcsRbEqqqgKKJt13LiGGJHkxiZDWZxfj6cIjBkUiGr0bJJVd8+MJGRcTBEEKshJhETsCpQfUPiqZwMolArKAqRcQhmhAQorAJaARgMoBYgKj6v0gpoEEMCYWEwVam1X/cVORAZKjE3sVWQgKSIjBgCpUhNpIo6QgGGqtVYOFVu2IJSQwpinvsMKgKGWaNRR1QZGVW0mlQtL1C+F8eP2vWp6te//nUfiotISinn3HXdBM1NuBbugT7v0Ly12MNN4zg0TZNzPjpabjablCIR1loQIQT21o6IQmAiqq7XaRIFRkQP3CMirYZEk4DebL/0IWDYudh94Qtf+MVf/MW/8Tf/pqohkdb6rb/8yz//8z///d//feIYU2syXqlV+9blessnatc5mVeSDOBSqMNVi+dPUz+uH4cB8RPl7LL44bAt3EsK95s2VTXTG1u+68NRJxTdOFm8jaOCxP617v/uPrbhppbvGh3o8hbE6ILFajuh1AQIXFYJIiI5r0l0d3P4kiYECZH8+VTVIde7d49effVVHy589PSxIXNoSqXzzXrIGjhth9zEyMxtO0OmpmlCSh6bADBpirJMyeMi4ixNv2T3JfLmoYjwxOadCrMKgFllEZVJpKcTToCMKFhBFXwzDIoKSrbbHZF7SOw0n6qGSEYTjNz3/bpm1cqA58/OmWPbzESgHwsiLmYdM8/n89li4cEMfd/XIk3XNk3Ttq0ZMnOI0UEKZj4+Pj4+Xr788qMnT09OT0/X6/U3v/nN119/nTi+9NJLwzD2fT+fzwG0bVsHTvciXh8Dmd/7ywmWp6enwzAgWtu2KYWjo6NZ8/pnP/PwvXffGbc6bPuaB9UamFF1GPtc1kJJkYvYMKpWibMopXbzDs2qaQi07tdnm3OIFDl6v+dJDDnnIY8xNN7IdV239/j1/paZHYZ0bbCTXfdP10S0U8Upuz15Fp8rJ50nOYkwER3mnHoeZ4NW4RhW6/WdByAGapjabtV/IgaiJqKKkBVn8+OqFkJ4dna+7rcxxgxa85hSqFkjQmHSWFkpc9NQomQ06/avGMWAiBFAVZAARKpW0APXPjTwce/EInaInEMIip45h6ZgoFVBRFKYjE0c43QZ9jj2flf94b8A8JvmQJR7YZShWr/5z9/q+x4JzayWEpvkiSlAk43xHuhTMNT9dhzBTME9iVWsikSmoKpS66EhsFMnDomUJjXG2Pc9AMTAtRRE/Nl/9V/53l/OqAwogwxb0DzvZsYshjWPUkarGbSiVFB7+PB+v93229FwZ4kxwdQMztNAVGQzA0JVQCQAcT0y7JEacABtL1dGX99UK2Lcq/su3DVViUhF/Jp8xAkAxNFxg5yzKji07r/l5i7DMCwWizfeeIOI/vEff8Pvz2EnsI808GowvZWXuyBX102Fw34IkLXn+sKBbOBGDOrGD7mt6k1r+w8riTc2TheKgJ2T8+WydPHPBOxTwnS3cWGuUFI/PdZ324d7k66qBmi7fRZO/lC7fIjLe5IrKsDn+MqYNIYgpGQGKESKpIRVpaQQ23nDkBAJFQLEWToCMB2LkgC3d5aPFkdHAn3Bcd0/3Y7rk2c/GDcjoGGA0HEKjCGaKJhYtYaYMZKwTt6SiAFRAasBE4tRCApBKixmwYCYWaw4JyLGBiiCkCkBEIWIFLBphlpj1x4fHzeJI8Kzjz/kqgQIGIWCUFOD1dKjoQYCCGBkaqZABkjEgCCqUC0GJHW1QGgSQ+xSB0qiYCYUWw005FJFDKpaITVEkGLcMiL4aCcoKgKiIWlswaxivFD9eB6sv7xerwnBNdUw2XsiQUAjqWgKAUPXsYrA5Ai6LzkWQqg1u0+3mTgltXIFhb5WUZgCbxFCGRXABBreskUdIUELxhaMgDzQDxFrDcgv7FteHDfJ8/YNwziODrLVMnpTtzOf0FrrZrP5jd/4jSdPnjRtsiqRkdEWs1akiJorYcZxJGb3kPVNmHdutDPPNLMuBVNLHCXXWdMBALF7mocYIgON4xiY27YZx5E4ISModKmttZIxgxFQ03abzYYCpZRWq9V8Pve0vbZt+r7/pV/6pZ/5mZ/5/Oc/784EWvp//Iff+OM/+qMPPvhgyj23iogCwZdQ3/C5xx0AhBAP/Ui83SCmQ1ndlYzBQ8jRduy+w12vj/V4t2e6agd6C6nyMODugDIabiylqgrIk3GOU0SQyb3+D4g6+9j0fZ/mmsaJoIgTdHe9Wb2xxkxbOSIn6/r2whM1bnvYru8Gppvp39aB5GJHnDpgBu02RgBgHJhMWadksJhoMnFWACVWIggxGEIFmt259/DVz8/uP9oOZa1DJiql5O3gHh6LWVABkZHnbYyxSV1KKYTgzgpucTBtzdC/QzUzv6+ERIBaxWe0qhYDGUgudXp9wERRDYfzzWKxEFMUIibAqMY49hwjkwsFwVAVqYIRe1o9hBCYpmsHAAmJEBPzk49+0J+fpoikolK15CYmxVo3Q4wRiuRSHp9XEZnNZo8evfzgwYP7R3fozr1axQNLVptnABACLxaL5XKZoe6jVppZ99r8tZdeemm13j5+/Pi777z76quvDcNIRLPFvO/7pmmyWgXslkfr89Ocx5pL20YwRUQVReQQmh3wieenT3LOQy6z2azrukDYpDBv0l//6lc+/P53v/utJ6uzEwCVEGqtwzCAAbVtnN15cj58/Gzz4z/1xpPT8zFYaFBzQcKac3+6ptHQbPboODUtAJQ8jOMazQKY1eHo+Ph4PmNFq0DAAphHS+1Eg/T6iqBQFYHc4JfAmCAwIgZHWbsm5Dy0sxmImKhFDMwpxVqrovLE86QQAhOn5r6M5aize7PR9IPYvHLcLbpS5OSxnX10sn4SuxYaY+bZsKBmVUtuI9etnT75qGvaRw/u1fUaOQxSCBBmMksJZABh1MIwm3UzMQUjQlYF8ET1XGs1AIwU0N35EdSq7I5pBIOBiIZJ6JKcLaDVAIyBYShVCjEZBTIVEa211iy5qJQaGLQFrMAphphsJAybcQixSU3Xj6NCaLv5v/hn/+9mDLkmZSGmwApWGKP70yLttL4GKkaBve9gcqQbSRTVLIYUW1UV0LZtttvVnTvHolVkIhGIKlFEIjUAh0UqTC4vrn3l+PJrX5Rq7337X0Aej2ad9sMRDmAR47KGVOFoF7KRpZQyrJnj8ggpdaPYOpvwPBw/tO6u7bxBfWsHZoHArO6Mii9ytI3Edj5T0w7QF09gMTSFKW8FaHJyd89XZDJQrWZoJiIYQkWIwBERqwmRhtCKToOzUisz+0T1i1/8YtM0f/iP/ris175+GoCoRqZSStemWYp12JShj0iSBdqoRtUCYXDfQTOTmoEIAV0H7TwdBUeK9bJrpZoZViEgIcKwM/4UBTNUIMQAyH4Sqn5bBHAXOK4+rzysa2jgpvK7gFoE8JHKvrlCQNAdfeWi/QOo+0+2KfbADN1WZ+KPAKoZqyeJG+7ZMTtdhq/nNxJtrhM+r+vnLzTwN5nQ3KiGmOqvIhogEhupV7zdSMYzPgjDZFELQHSBGR5mL103TZ16YO6RGJEVSDRUY1NmahGoGEolIiNSJiRSko3j72iI2mFFgKMdlRuhAXvJPNpnGIbH9k9UQVkUVaQIF7GqWjEyNxaODbAM9kkpnlEE3fbuRBzoeEmpHbH2Y6QGhNo0X3Z3AjegqAom8PTo6OHDh5959ZWHDx80Xet31WHx09PT3/0H/5CJIgbUMg+ysU8o8KaemKHxgjlIxdAkKGBAjBxi4tAWLQMKMw+miwf3tZa6XW03Z22blouZWc3VBNLTs0zcna63Y67d7OjuvV5VaxVQNMVSlAi6rkUmona13QRuDVEqhNiU1baOZ5LFFJhREaqQ9ggVj5dHKIqgjZGEHAJGDj3OAjGolDEXKY1hwxxj6Lr5DGfZSjtvhWzDzdqUBiLmnKGCDQMWkeoKbgAOmAJLzcvlAjQHwgd378cVhxAidzXnVOuM7EXL9+K4dPjUsNbqpKamaQBgvV4vFjNTZeZxGJq2RaK33377N3/zN+dtd7xYnp2dEdFsNvN5OYA6kLJarbquO5yXHwJQe8pfJN7Ln2AXe+Un4PHQHsju55Ortm07DIOvdLVW7+68O10sFs+ePXv48KHbl925c+f1N774t/72335w755nK3/729/+kz/5k3/6T/8fMws7b5hxHCcGKeihl+NhEMJ1QsteTn3jmn6d03KYcr4Pa77y6xc/uaavuyImvKLZe051uU5MNZMrNNRJeLbr9g+/suvo5e4X8fk45GEI3vWIvCsk2Oul9FDRdyOV1MVs+xt7ONKGSfdOblIfIkemnPN26CkkVTs+und8/6EqvPf+BwrUtjNnScXYOHScYouBicgndoQhhBBj8rtUiyjoobhlT4Ld2zxeudKr0R1w4QuytxfyTwjT1tC9TyCQZ1YTGCAqXOMgKaCKIBhFzrVKrTFgTpEbyQAAIABJREFUIqqq26GvuTgHzNVTGy2z2SLNluthPH3n+3smp191N5v7Kz/WMjx71s5aZo4hGkDOhYhCbO7ebWaz2be//e3NZjPB3aVGDnkYQzuhZ/tHXdUQ9sZj4PfFKQCffPRBM5sTYr9Zr85OEXQ5a1JAyJsfvPfu6elTVDGTzXbj29n58XIUEJFhGI7uHJ+dnc1my2iw7vtm1q3X6+1q63fSw1dqrWrVb1eutYlxPp8fHR0BT9QDQkLCGONEN90de3okHOiIdril7V1/VZUO7JQmsyL3oDRTFV+1VABAmUOKrVXVCIgw69I3v/Pt0J/PIoYQMHKTugajpDSOo0cXerO9Xm0X887D6xy13plJmpkxYwhkxbJkzaBgFNO+r0N0dZP5+ff9cPlxVQegYtsBAJLCZKTim2bLUs3A0WMAQKs+qDDVmgvkolVALRIShWrVrBCRiW62q5g6MHj33XfOz8+3fV+kEoLRtMm+Tvl7vvG9X4EZmYinvQ/DEFO6mFjBfotv15clJ3wi4iuvvDaunq2fmAxny6M7/dnT4zsL4RCB0MCAkAwtYirQNY5nYmwjIAvGZpmart6S+XZzFhzgoaflbXlxuzXBdcoumzM0AL6w6xARf39d355z5nChZr9oKBFff/31EMI3/s8/PT09dVM0V0wE4lprzllr9S34bdrsK1DSril6HutkbwuEe7HDzmvyGuPx0yJg/z/+6xVp3/N1dJ+Gz/n8L/o5gXj2V0T8bn4wbsp7OJQN7yHiw3HwFZ7RdXHKBUkHf8gdPrjYnaICMYRw586do6MjEfncnVmRPAzDZrterVabzWozbEoZh77nSL6yMgpiARjBag29VpmwXCZLQGRqQ6JOVLYgHc3UAnGYHy3/xk99reu6+Xwem6i+Ak/z93Dn6Pj4+LjfbgmxH8ZIbKUBCGzVCBkbwgioCDFEDhxgisYURAuROCKKiRSR4j8EnPTeqUlFjNgEK4CYqWk2KF6zjQzQTFx7PwYMSoRkgBkgmNMSALqmM9n2g9Zq7u3JSOoUbpEEyMyEMQCiKVjVWk2raSUQA1JTMlQZgcxMDIKZIobUwLYvgRAZyKiK5ezmNkhEUNVF66wQnAWglZqlmhVDoARJBPRFy/fiuHR4FJWzYtxL07dQALrdbueLRdO0IPr9d9/9H//7/+He8Z1aa9/3R4tlzjkPY4zRaXW+JZrP5wDgBcZnrmGXF3SIjA05TyO4HTPTzLJUZuYUOUUPfBepTdOwXRhLujeMW8Ug4mw222w2x8fH2+3253/+5z/3uc/9xE/8xPHdOyLy5ptvfvOb33zzzTeHYXCuWs55T4DZJ7DvGad4kK5wRdu2b/nU4Eore13wBpdMVviQKXooq7vu2AnX+JaHAehXfu4Z39fX+sMz32dFIGKtV2OUfLNba50iBHd2NTdGLNzWvx3WpMOE8SvWMrdt8g6bosNgor1r4nXikLd8l8uw75y85fMdvKnqmEWRuuUxYRAMizt3xyLff/99A77/8KUi6+7oXkrTfUCOuy+UmLlkcb5i8Rg9AFFnzOGN8pXD1m7PvDW1vaWQAdo0wQUT9dC+qqZVEFGCQ81sZiHQPvjh8obsopCHGMEItM4W881Zo1lTk+4s5mXeAYDk0b1J3f/2+OjlR48evfLKq13Xbbfbvh/7vu+3o4O6p2ervv9YtNy9e/fhw4fIoADVSWI+9p342IGInz59+uDB/ZQSAMYYVPfW8NVHOYgoUpkuPdv7b3azeiq5NwSiEGMEtLNPnp2fnZw/+4S0QM0lD5PYbzabLxeroY6iMJbVZvvKg1dnR8d9UWTyvHURGYatKtw9vuPaPBEptYAaooUQ2rZdOJd1HFOkoEoM+2bPlWnepCFOQ+3JuyXSvoMlghCCt38gCkQ4OTV5dSdE8s3x3h9fsoKJYQihGQbDIAg5NU1qAksKrMyMEFRhkH61fjqbzT755JOzs7Nu1gCAM2bBvTqZzCDnvOm33qU3WokoBavVqokpUtCq3hEKIikCA5ldJN3T5Dk0HdUUazQEnGJCwKanUzgwmFFgIIcgkIgCcymSt71LyKKZpggcqW0BHR8VBbScT9ebd77/7nrTT5kBSKhGBHzgvLXz+MDbqYOHO3gTERQBgO12e6dpANA3arRbt82M+MY9LAECx/Bjb3zpn5+dBJyPZZ1mC0EmjkYcDMWUiGIgRkATHttaqyADRsIAoVUKnzJe/FCkdlu/d90h03+kpn63bVeGDsJCggN6ZhaNfTC6f638cVXVz3zmM3/r3/jXf+cf/u52u/XgWY6Bm9YHE6riFZmZHQa7KT3v5sYJbo0Ccuz+YNaJE0HzqsbhhzVy+795fY75V+2gbrjDz6eq7tTRn+bf3/ZDe26g7uU++UY77htkjZeVj06Hht1iq7f17bep7q+E2j8/bnH/X/emCXs7WQCo2wSQOprPlg8eHbvjmALAkIdh3J6fn56fn677DdWcTFNQCau2SzFSydvVas0M7RKsQh7HNswE7GS7unf00o//+I+/+uoX+rPOaZG5FNk9SwHJAGLkz33+1W/9xdspcFw2kalrP48BRVWsYmARGW2UImom5PR+LBIgKBAkCoAmVURKaiiEeYzcNBFQt8MoCgYFAFJUQGxaOroTPU8Kkc1wyMU3nzFGVQWsKjDmsQrUmnMBECUNBFmrOxSpgUVGKRWqYEqpCQEDA4oIKNZaTTQxRVdKEgQmDjVEalNcHs1WeV1kbSqf/dxnAKnPpWRZbbbbPpfswR7CBE1jgaCLIQaSMgzr9WnPZNDEMGvbNJ/Pli9CGl4clw9v1WqtbdteBB4AgMGsaSd2INH/8j/9z0eLZRlz27ar1SrOFyJSx8wxqZkieBvmIjoPY/CMLGKmg4+9EnR+iOd4B+L7VIfgvPJ1Xef+gXs64jAMiNi2LRH9wi/8whe/+MWf/MmfBACMEUTeevut3/7t3378+PFeUhhjXK/Xbjd3ODATEWc67WVye23DNStqdSDuMGvh0Dnmest32K0dLsH77vdqH3UTynfjwn2lHB42fpMh5AH3Yw/iXWSay4XdyKVr/2HD+OdrNq4MFK8jkM9v+Q4bxUmqtEtRB7O9ot0fmH0F8p3lBQXX7TcAgen/Y+9dmiS5rjPB87j3untE5KNeqAKKAAgRIEFC1GOaZMtMLWlEttSjjWbMNDbdM7OYvbTST9APGLPZSGOmdctksxmTtGjrkWQmkWqKaoq0NolUg6Qg4kEUC6hHVmZGhL/uPefM4np4ekZEFqCZbYWVFRKVnpEeEe73nnO+FzsPaskQ0b348iebNj28/+Hi+LgqD1zw145vaCiYmdnnu0BEhk4HmD16hLShxRE6Q9SdGImt7n2XgrtbB2wQG5lePOPnRaRmmBP8cjcOQIaYQ73GZ+uTIpqpGbGvKmEtZ1WTekdYFJ6qIn/KGrUoiur6tVC4tlsDChEvFtViMcsj/8xc7ft+vV6fn5+dnDwU5IwQ5oSG4BwCqSZVvfPC8w8/fBBjPDg4yK/Ce5/tGjOjdby6Nub1OaiPbOPqKM05OWPyMbXLZdc0a4l9vTxlENUofZek9w6LokTCerV8vErHN5//x3d+jMXi9gt3T9edmNZ1K6Kr1YoBmdkRDZh/3zAzqKXUF0UxX1RVKAC0bdsoVpYVETpPLoQBWXVumseQsxYy5YHYjXcuEWf88ML7Hi57KYkCkXMuA2aZHC46RLv3XR+KhNCq9F3XFGIY/Hw+56Lso5qlaj774P4Hy+Vy1dRVVV2/fp2JD4+OmnXNSI4AAJquz7+6T7EMVfDOsUeTbAULJmjmEIzdkJgHQOAA1JfDNSYSc7BvVDE1EdnkzUwywQyAKavoAIQACZCInQsJyWJKTYsxRqLkiwgEwM6FummN2fnq/oMP7n/wcN3UiopMnvJ9KdPBE+4AQbsuF7s88HzlN01zdHyc4zFGO6erWwIyVFFUIA7VSz/x6vtvvVmFo8KSiCIxkstwuSEhOXIEJp4YkoqYARsHoJCn51unOvI19tbMeIXx8nTFG4IfAWxEaVBNEQ2VcLosODdBsaDNxIRpDAMAZFGDc+7Xfu3X/viP//jBgwez2WxUZORjsvb4EnvlYtaWENGIt4y+4ApXlb0d4F6Uzy50pLibeP4U1xbYl9F3xd6xny1y1Qlvi+I+qmfby9fYGzKxF+V7mufZvtYXJgNhgCmQaNOiYgw0uso7Z0ve/5TNerfTG79OaWjnLlFG02L4FWQgQ44MAJQ2m89v3rn2CiKmFFdNvV4v27Y9sx+3bb2uT7sIwGAEHYABHFxb1GuBmD79uZ/81Cs/iVB8cHJ+VC6y95aZDU2uWa+p9CH2/Sc/+dJb//hmTPWsLGK3QrjOxsTm0BkO47ZkvWrMMb0GkDSSERMpAQjE2BiI944COk/OIQBTbMEMMKkJoCGBQuecBwBzABRMUQlVzQWPRJBDA00RgBEYaea174DAhaynYQIAkGSiRsKYfeWRCD2TcyR1K9KDJkfo2BECkhBA7COyn/tZNePELH3vPJmDFFMSAUIm711BaDHGemUQwHkMBB6pYOp6bZvWuee8d54H8b/hM2Lns8fOze+9H3xdB0rnou/7h/fuvf/++2+//XZd1z/4wQ8yqpYPe+7GzeVyiYiHh4dN03jvqfB9388OFl3XFb54/PjxrVu3ssp8YNBfJkxmaDFz28YWKJ9GVVWZxpOXrb7v1drc3QFh13VlWb72mU/fvXv3jTfeePHFF11RWEpnZ2f/9E//9Kd/+qfvv/9+7l3zbD7/YEppsVjkMWqMMRfc+SHJRsiLiEYt35YqLxdGdAVlYq+Py9ZyO8JfVzVXOll2r+qpJpRR2rtFjWDLNBMCJp1qbpamjdbWdHCLSrotFLy6Bd3ivWxBoFfBg9MzGWuOyVllm0oBgJy3viePaLqLD8K5bFIPxXxx/eD4+PoNduHwRnju7suqwOSNUEQ6pZGhJ2I6GPS7J2enuHH+lGSqmqx1zodQjL83n+04cx0b0XHzHhoJ2nLzx/wj+VPIzzD+e1ING7FijFGRRhHs9sfs2DuPFs3ZzedugRzPCzcrPaoQaN/3bd2sVqte+oILJiWUwrvFrEoprVZ127YiUhSVpOg9E9FiXh4sKtWkbtG2bez7ruvylKQKBTsEgNlsVlVldpJIKREiU7b7xxwatkFdVGWgkAULzjnIeh+z5vShtOdmmFSbpmm72hOxqUHquppAZ1XlnGu62Pe9GoA7fOf9+01Mn/vca8tVbcTrVRNBm7ZDxOX5cj6fXzs67rquKsq6bUHNTPIaUpYlAXYpqkD27GXneJPDPt7+U/Bp7+2Wv1n6MN5TRMhIRMjMBpLVZSE4kcEqyTlnqr0khAIVVcRRt16vfcDD8nBeJACIUdpGUrc6OX388NGDerV+9dVXb9+8pZZmi0XsxTnHOfsENKVUqxqSGHT4KDAVRZVMJakhqJbIjtnluPlhkJe1WDkUTjO9yNIFCL25HzVbCedcBoiZqsqIxjkVhsGAuSz8PJTatlK3dZJgQKpRlNDVMfpQLLX98Y9/fHJ+zi5ks3MYHKaA0blBpJpvk8v1tz0tCw4HPFURKcYkKVFwk89lMJ/M87hpv5dbWWJEcKp67fYLsamb80cMSeuW2COziAFIzncmYGRmz6aQYuoEiIK6Eok3AYQX5fu4lu5eMHr5TC76FtsTH3eB8o1aeiNUUNDxXzY+n5lj0o8kiGHYhUhEBwcHfd8DwHxRfeELX/jLv/zLSwQEHMZMSURV88aRQ+FFhERIBIAAacpO/0igbFTD7bRM+6LqLro4u2L9h4+Dzu3V0V0FS15lUr379YYn+89gme6JSr+a9Lt1/OVsjN2rAvehc1cuTXvlFVvr264J+fQHaePIM/2TT4gYpmIEQEzJj3ffMFpBBDRPc1XVNk/Gw8KVi6PrcASr8AlAjWl9fvrwR++/dX7+yFREbHVevPLSa69+6o1ABxJdEQ4ODjn1YmOAKNEGExukN4fXDo+PD5r6SZgBkmlnwIkdAkEyC2ZAQGiIxOiY0RAEBFmB0SwBkGgUSeTZCCClvOEjApESgQNzHoCBSZbnhpitRs2A2i4m0yJiWZaWUJRVWJJJJ0ksdkCCYgpJjWCwvTJBAEUgJlDr+1YRfDVDMu+IlFXREXrHvFEsckHMCKBJ+r5vu64JwdUdqoKBEYV8KaCa9nZQATNWPpAli8kQERQB1svT68fXihAIrPRU+Gf2Lc8eW9sj0ZMnT65du5Zr1tls9uabb/7RH/3Rkw8/nLpEzmazuq6rqsojw0ywzNAcMwvS5z//033fv/baa8651Wr1X7717dVq5Vxu7WwIAc49D1rfxSH+yrkt4xMEBjDvioFyKdD23Ww2U9Wf/dmf/cxnPvPyyy9fu3kzdV3+Rf/w7W9//etfv3fvXnaduXbt2tnZWfYRJaKsLQwhZGZTdkjLNjN937dtyzQkQAw6HLsgaO3uSRcT8cvclfHg7Sna5dy8vRyMLZTvKmHeVmc1WlNubU5TEHJX2z219JwSR7e61r3g5NZmdmnPILdpCA0uLKj2Uzr3eoTmC2kzvLatt4do2GZo49GXvWEyD3P6PogNUWNKvpxVN++8cO3WnZg0KURFIjLCuu9j35uZcHk5Uy6Dh+KcjzH2KWUrS/LZyQf2qjFHyHRvstMumj2y7KYH5PFEzs7KZbEqJkxmfnBPReTJ0CQmGVz2xEIoPRWM2SvBRv5ntr11zsWkol0oGl+UiIjknC+ch5RS23X5GOec80REbX1KBlVRHM5n2d199BtYnS+ZOct3U0qz2Sw3fpCRPQQ0SNIjoKR+xCSH4PuuTSrd6uT0cd80TTVbzGazAkRj23QNowbHIQQCa9u2j2KA7FmAz+v25u0Xi2q+6mICFbAUhZnX6wYRi6LIb1fXdQAqotmbdL6ozKxLMVtxFkWFE5LwJpGPx/dzBCnyIpCjF6Yfa4YEc+TM5tOETJNT0XzAgKyqlp4JvaF6N/POWZ8KH9dP7jOZ80FN6roGnonwyenD+/c/BIDPf/6n7ty5Hdgxc1OvEIDYI+YcQASyi8K977p6nWKnCqJghKWZKyrOTEwBgQuatAGpmirkIL4tZGC4+CfXa+7VCRyoKACmhGKxqVl1XoTo3Nl63Xdt9rYxH0QjOx9j/PDR49V6HYqiT9n9yRgJzBwiIznye8mEe9eBXbRBVZEJANq2ZRemdpeq4L3P8ZW5BB1sVAAAKIkE9iJREj738qvvfb/p+4YCOOcUgNCcDvH0CdDEmFgRBdEQEjESGRKB7m0GtpSfGz32lRk8+5uQ7YYkT+UuNMP5LjYz58D0YrnYlPUgMugdsnXZJ1956bMffvbNN9/Mw9m8uOUpZ76cmRlxiDYVEdZcLRvs5NGZGeh+SZ9t1sNcf16Fu+KG6jl5yXZVW7XX/PMCEtxJTdiL8tnuN57KKf34X8NOAsTulXxV1vzHQbOH+3GjuN1MLq4S2l1pJTCt2S4oDLsTLsSPZCxv5P3DRThM8Wg2JTFjls0aiAgBGWxQfeYsPQWai8aSj2/c/sQnb7/x5OTBcrkEoLt3XijCPLZGPGMKsTFEVt0ssIw5hzc3ZF3sZ2UhffPSK3cffGiSVuW8kI4MjTwZakqaDEKkrnQEnoGYvKrWXatgZpCSAW0oNpTrMiSHyASEAOQ8iEIAcABm8OgDNQABQBIDaCOIQVE0IURQ88RopJ0DIUjI1jvPIuAosCMz67pGIqSsBXCqRFEAHCEiIR9Vcy0UTBDREQAokiIaZ6JnYDCKSZfLlgN056vS+1k1rwouSn9kC0++a9q+7x3ZwbxS6xlhQ9uHkuVo4Rfz0lIMhIzPtHzPHjvEzmvXrmU/aOfcO++88/u///tENKvK9XodQujaLnMscx/FzDHFz372s9euXTs6OnrjjTeuX7/OVVGv17P53Db90le+8pXf+73fW56etW2b0/am4XXzg8WGcSQpJRh859HMYp+Ojo7u3r3rnHvy5Enbtqenpy+99NLt27dff/31mzdvXrt589GHH967d+9v/uZvvv/97wNAVVU5mT17aRwcHMQYMx6YvzUYLRDlyi/TR4losVjEXqbk+KmLw7QwynuiTkLkpvXTVrl/Vasz5QVNAwwudvt9o7vRCmW6hTxFbjfSOC9vhLplmjpGKWwxQKat7BY1cayDd34jXYVGfiTC/HQK6NYmRZuoic1bx5fLBVRTi8bOX79x4/bzL1JRPXxyXpTzdVOHUCLqer0uy3I2P8hisGzXNqj1RPo+djECQN+nDFA757wvco01NbaFiURz/HtMY996XVN8e2SlTjfjMWd5c5jPysoEaXOpXFweAMDeExGjM0uO0DOg9ALqYEBRDCSmLvU9aJof3ogxRsVV0yNy18X1et003Xw+77peNYUQiFLXNTHGw6rKXiyDzZL31WzmvXfep7IIwRdFUdd1frEpJReCSDLTlAwRY4zBh1xl5mYyX2wxxr7v23qJAEWgwpukumtbkaSpPzw+IoaUYt0mQ3a+bEXOz+t4cGwUbt15YbVuTuvu5u27y6aNkhBR+v7g4KAoiqZpQgj1qjHPIYSyCkXp81gqfxbeeSJKksqiAADV5H0xtnzjB8TAo2tLbnQHarFajDGwGwLXBzXg4FHEiLBBrrLkJbvy+zKYRIOCDPv6JGD/6PzDsuKCnWmvEbqmOz2tH5588KlPvfrcc88dHBwUIaQUQfTa9Zt910gfAQBB0cBsMO4HZAJNfdv1ZoqGBDkf0gdVRGQFNcMLS3qmDT3KCUW0SUOiJjowLC5I0hrVLHaNSJSYLPaU1GLPZhDFTBgBwGLs6nrlFofsgqqet81yvcoGxVF7QCZABWPEzJzFjV5q2gNchfJNV92BOSviiIigruuinGWGyDBTUEUMV1XRMUpR+HZt83KW2vXR7U/cf/ftecgfOjBqjl4wGNisqU8JqBPIcj4FEtHC4d6ye7o8XozM4KPt+y9bOm2hYQpGoDrmr2Tfow26CCkqmKherEgAKS87eYNOKX3pX36h67oPHz7IOO3A5Ccsy1KFyAPiwF+frlF6RaeElmtv3NkQ8142WHpegLawpxUxvZJ1CbAHLbySPLnTlO4SO59CyPxIyuVVneHH7yG3hIhXEYCnERLThIwhU/Ty5HTo/hAAYaBi58DQnAYweUkwKmUnWN8YHzqlWF++6mhHWTJUhuPBeebFzF09hFqBjL/KgHATiKoqKkkixuGbnh2wGWpniMVzBz/xwjUX204TkPkCKXbiGWbe9130ZZFjnFQVVHRjmOacR0RBufX8c4/PfrxeNVGTsRiIIw8MCRICkSdGdEZojslrbypRwZi8qXbSqAAiGbLlYC/FKCCilltXAEYDA1EgcJo5/MaABNATGFJJ7M0EgVQsxagdaFJL5IKlvlcRpiJzLFihqlDF2ADUgJHIbeYXxOyGbJ/BpYIMBBIaAyglA2QHBAbkGBVARGLsNCXvjFCi1I4NEZ0HM2doUTUKJgDPPVCjBoBJyammZy3fs8f2LOf09PT4+LgsSwD4gz/4g9zgZT9MAHj9c59l5pdfftk59+lPf3o2mx1fv57XJ9gY60tKs/m8qetqNsvrVllVv/mbv/m7v/u7ihdIyBgZV9d1XoyKorh58+atW7du3779wgsvvP76674oAKBv27/+679+99131+s1Ir711lv379//5je/WVXVz/3cz337299+8uRJVv1lBaCq5tYuvwozOzg4yAdk+xa4nGI36o7Gb20V6DsUlzw8t+09fl9m3bTx26Lgb/Eer+JmbAF3V/2iXf+YqU3OljnK9KXZQGK8UAVc/u00FbWPX2THzr3CvC364la2xH6y0+VNcSpxHJ9cEDbwcM4oGGOvN7leOPg05K1LBOZHB8fXrh8c3eBQntddG+2sPivLctVEBKhmhzF2Dx+dlGWpCiIqkjcnSqp938cYYxS4cFulpGICY9bNFJEeX1G+wnN9NtX17b5LWVSTm8nRSmQqsMwu9kQeEZJYNlwwQwHgsaUHTikCEZr1fQIyiz1qz2SkErs29T2qBecXszmoBMdlCIX3iOhpFthVoV2v111di4hJJKK6XqeU0umjw8PD4+vXEeHRkycfni2B0Lvi+Mb1w8NDItc0jQK4EMSMvb8oq0RxE6iYr6shIg9NTUGTpr5ZnYZy5r1HSzGJSF945rJcrc/NjJ0jVxrRuu97QSpnbYIXXvzkqu3aCK6cP378uJzN6q578uRksVhUVQVgIYS2bYkhpn52uJjP5nl6NTTVwN57IESg2WyWs8tDCNkDZnrZ51nPdB3YiP1ywFEa5x28+fTVkiM33lOShnwLkegDJnOmiAqxXrLUXf2kBKw7kW7d1mePT9rT0/ZTn3vp7vN3VbVpmuD9jRs3U4qrs/OiqHpkVNnAL4IGRihgMfZNU6uaEQIyInvfFGVJ5gwkpzYOkYiIcnmCk6+9vFSqKiTIN45sKnXq267v67puu7pvuxQ7TLooSxQFFQLgghmYHLcSbbk+OOTzZnVyfq4CybRrG0SiTXHJgHnFUFVkt5fUjVd4CE6oFmKGqpbtl1WimTdTs2GagKB2uUUZrY/Yh1XTL44O+6blUPmZHN66k84fq7Q2WPYjISbVbIPTK/Sqgo5coBCSomgaA9/s8p8N63SozW06t/t44NKITF5CjdDMjGEUYcp4TyHyuEowASjnCNOMMI+luYj8y5/74p/9+Z/Hvp/C1MWs0kRgEYDMxC4rDi4K/d2+a4etOUX5pogl4NMGf7sgGHw8g5YdXb093YDk48wZd2eOH/Px/8eT8ynd47hPi6jt0GSmXtlXCeO30NHpbjX6El9VdUyYRvtgQ+Ps1GVmzvHkQreNs4z1fTO4PTm+ZN6jcfNsjOCsB+mio2CqmiIRlYyqjfRaeNd2w5SHNkJQQiZyqmnVNsHz/PiQKldyFdMukyIdAAAgAElEQVS5UUqpF44i0sTOlEA5riXADM17tNjactkBclH4ZNBxTGrMHpBVpFWBXg3k8cnKlxTFisKXVXDOJYP33zsDg2iALAbUJFGEIrWnT2o0WJRQcFEGf3B4XIaq9AEinJycPDk/nc3CmKLZdU1b16mPzMwEDKgKMUaw6L1nohiTSEIyIjCTo/mBoHZ930isY9cn8KiFL/u+X/UrKZMjms0qRlqvoxkkgTY2YomVjRDZM7uub8/Tsm0aEw3OnTfrZy3fs8f24/j4OEv1nHO/9Vu/tV6vb9y4MZ9XH0UJvTBKY+cAoJrNADb7PEBZVb/927/97rvvvvfee13XjZNyALh153ZVVYeHhwcHB0VZjmtejBEIJaXvvvlfQ1X+0pd/+fHjx1//+tdni3nb99Ws+sKXvlTMqp/9wr9477333nrrrRhjVZWvvfbayy+//IlPfKJt29Vq9eZ3/+G73/1unoNm6DKzd3L9NEVdMnE0b5lTscF0gpuH/SIpCyGmTdS4MuZ5WK7dc0G/q0EfUb4tLd+FCedlJ67xDHO5OaUROudGQuMuqWNrxR9ScZwbzy3/bz54dC6d7iIjVRE2VscDiXxSGUx3LYd01d6z+7XipUZ6/JvYjTr40X8cbbCFG3ibAIyMCM65ZJqiJhHvfQgBkFNKi0WYzRa+mLcxNavTOppxKMoix1Ob2WrdgAkQN30UzUWVxjGnGACRVeNQY21o8KrqJjzA3dFv2jjBjmBgniZMYVUgyuOJaaOYwb38QeQeA4w241W38XCR/GbkeHdETCrMSASEjp14hqatQRIyx77rmqZv63q1zhZK6/Uqxpjdxo6OjsuyfO6555xzpcaisK7rWQXUJNXt2dn5+dnJh/gOwMHx0d27L5Y3jg+Pj9790b1mvWRmYk+OmV3b94hMRJVn78gK3/d96ctr1651beeKAhGXZ2dds+6qIiv9Hj14SERtW6sGF3wZnGhsmia/DWVZKlLTdcBBqehNZ9WBRXd4/frXv/G3r7z6+vHCnZ6eXa+qul5772ezGSI2dY2ITA4RDxfzLDIEABA1QschhEDOIyKz6yUF4sFlCrOoD2KMeYcegYgp+2CshvPfmS+qoszZ8cXqui6KgohtY8ixXi/vPHer7dbOhS7q6vS0cHBWP0n9OpmTXtdnZ/XqDDW88hMvP//8UbYd7vveBictWywWKSVtW0SKXTPoJM2i9CUSaF5qXN9HSVZUJQCYpKiNZKPXLEx2AQjJhrRPA+nbLuO3zlH2JwUAdhh7lRidc70kWy3Plsuz5XnTrEMI9XodiM5Pn1Rl6JqWwbz32Ud0Pq8UZ8uuU4MkFvPLRxS9WHlMLbuiEkC6XKZfbX+yWbsAESC30IisInnuc3JycveFOTmXSRwbVvaQcXL5Scx7Tg3UrTh2fS8Uytnx9fP6HKwns7yYqSqgElESSyIJ0IgRMmzNzjkY421yZvigkYQNlfEyHXGIpL/UGwKAoUxXRh3MANEjg6htQlCHHceRqVlMo2mhiDRN41wmKg8gp3jx6rMwgdmY/UhDKIriy7/8y9/61rea9SpHpBZFMZvNHFWxrzO7LUrKUTCA2Rd+IIbkajttRoRDZ25AG1lgjirZfIgXXZOpMuMErVIzysl+ALhL7LwK+Zz6P3+UBg8B8OnN4dYzb//Lvqvx6djsVfCg2R6V3RYrZ+pKnRW0A0qKF4wPBlTIu8ZgrWdmpLwl0htldztGLEhEORl1ymC/zPTE3RSoy2du034453lCljbYpcms4YbhiZCVBgA4/ZwZ0jCftXxTEwCCCmaRGyiYMmWedht4dlGDDbbFpknELISy15od33np7g/eepScRmrQo2oCB3XdghKIK+czFI5ribEDISSXkiRTSWaOjSSZmuCsKERktVo5T3ULQXU2C2DkKAQXtG0D+V4SiHXRgIQICEGjqgAhmEIfu4MjHwqSfj0/WrDS2amAxnnlAcx7Knw4qMK99So4T4AOWRXMUMSMFRm6vi2K0C5bMihDADAlVBBBMJAoYgBJoQAqQ9V2dVM387kvyhmikYe+B66g1RYJFR2gyzdjCrFjSChiyZq2e5bL9+yxw36J2aw8L0aHh4dlWY5G4XvWvv3TIdp7HCG+9OInX37plcFTO1PamGHiQHzhdaXK5MGIOfzkGz8ViiIf4r3/2te+lkG8v/iLv8jr1mKx+KVf+qWXXnope3Wu1+vZbIZEYPalL3zxD/79v//bv/3boiiKosj1boxd3qR3eq1Liz5eJltOfE1y9vaVjc2ukePItbDp7C2z9DbftR2UbBc321LWXZAcLzNInyKVGaPkt17UnqCIi8LlafzMvVaiV1kabGOYw6ViW39vqqXJOdhI7BxoqOMmFFXAyIWicI7IiYGZoS9u3LqzbuqHJ6di6KtFWS2MQxJLOugxB7DQBDaCulzcb1zRL41+cUfWeMEom6RKTL8eibi78s4B9dpYp06jC0dYLDeKYsiaaaKQRCiRWRy0Z46ZCNRQ0UQBjZEJwAy7pm81zooQozR1d+/evf/0tb96//33nz8Y+0+XG558189mM+dc0zREQERImFJMULRtNz9YPDlblrNqtji88/zdF19++cGjk3/9q//mJ3/qZwiwaRog8kVAxLar8wICF8YSFkKIMXrP3nuJCRFj377z7g/rtgUAcmwmyUBEmr5Lqffed6Jl4dFhE8EcNUkLCqFafPu//F1Su3bjxvv3PiDvTk9Ps2sUknV9MyroDg8PmdnRmKxAyN45xz4wM6Ej5yhDe+RGEx1EzmpAVUWFLb+7qRImY3qoPEU88orUNGuAajGfhxAA9OTk5Nrx4ZMnT+5+4hP1WUyxOS7hu9/628r3y0br83V9/vjWtaM7t18kV7rCVTxHxBDAzJarVaZPLc+XzNR23fn5sm3b0oeqqoig7bqjWaFqHDwzV1VVzWdFcJmgCGpiiGSEaCZ5hpQDAGCgJ0jOS0wxAScAciKZtqeqse361bpZrc7PnoSieOedd46Pjj589KgIAQDmZbFcLtHxbFF570+a1fXbxyQiSElMDATN0Ebfo2lBOd4yT3ezvLxwaKZZAQKADhY0sHFVDT7fo5cyaS6gM0XIdM1scYJGBMQGRr5EDtKvHVFuTDKer0kFTBFB6RJNPaduTRqD3VL+I00ar6I5ZHA8ny9tNS9oiMCKAKAjhzwmVIvDT01cGXV0l71wnz46OvqZn/mZr//V11xRxB7ms4O7d+/Wq7MYnZr0fd/3fVIbWeVwmRUyxhZNVzlTAzXQPeL2j9PGP5UMiR8fHHu6cfT/Bzju6YYx/1wQbzfGfZf5CXu0rBfEkOx1OyJ7011m3FzybpiV3pcKmKuc5K6wEkDEIddyUwnZoNSwi7rlgmVKQ3u2QQTHZ5bNDYgXVNT8n3JaEg66g/EWwOHIQSyjhoMcVwEsuyhrfk+ct54EcHF83INGTdFFADAyAOpIyATBhARBKQCyQgLUntmcj8QKJUkLqppU62hmlgBByXtgxsG4O2qvsW9jbs/ysCOvAQZgCATAAGjZhNPQDBkBpWlXxDKrHJOKCCogOAAoQiDbKFCMVMAEEkfrehGp5r5aOBGJ0hqkBc+MkA0SaihgwUREgUvvue/qqICk6/YcUIo5uBkgAJJXYDUfBWK0PqbIgiHm3ZAcwXiJPHs8e+xuVKOXg6riFbaN0xt4XLR4L0cAAADJsYnahOcmKSETXqwneQ4KgLiBQcx5B5BjeOkXfuG/7dpIRGVZ3rlzZzabmVnf9yLy3HPPf/DBw4cPHty8eXNWLWKXHj169PW/+urZ2dkXv/jFoii++93vppTatgXQsYifmpSMG/yGV7MtnNsU/UxESXRXGzDlao48vV2B3NP7pelvnJIwp83DlHo62rdstXxTTt2EEYR5h97t+nbPJBM5Llcnwwe6N1EQEQkUdmxLduMEhz0Aae8WuPeaTDooLQlH7zsUVTVCZDVCdK6YLRYHZTUL3te9FK6gQpJIUmy7KCAiJqpJJH+KiKjD0w4+EDmZW1Rlc5oZtWNTRw6QcrCVJBkZMnCFYcD45nh2ppYkEhIxIaBtdK7TbXvwonCcRKDLjnyEiJ0ZRSiKYIZJNFvLMHPe9z2F7PCa1R1imkQenzwpC16en2nqTx4/Oj09+/Trn3n9s5+11YeEpGrO+bquzayuG+aLoKeNH7iqStQgIsv16hpyFxMYvP6Zz3Qx3b179wc/+MF77/94cXD44sufvH7jRplSUVaoYqbMlBI45zI0lIc7RKSidbOeV5WldP/9e4CcJK3r1pCLsgDE+XyOdGCATdevur5P1INH5MObz53V7UrX6MLtF248fvzEe59MHz1++Pzzd3IGR7SYJJZl5UqfV63swkLOOeddCN4HdsE5T+ycL5zzRG4z+OaUknPEPJDlAhdjucwOR9rtMFPXBECbKijr06Rt26IonKPgfd/3AFpVVVVVBKmq5udn/bpekdZ/+Wf/4cGP3ildCq68ef3Wy3dvz71jYl+Eo+MbJRUAYGoIkFJs27brlvV6/eTJk65tCaAoCkEA5vnBwnuPKRqYCDjnfFFkzyqJURFFFBDJXDJFAFVQYlNFAosJJIJIUjE1A0AhIHSOPTulIVbCOV837cnJ2cNHj9q++7vvfLfvexNl5q7rfBGcdwJ249aNL3zxi+rL7OpgDkFNRQyJ0Q0TfQNEdN6RY0uWs1vz4VfV2dsVNqoZooJiJp8iOgag1fp8AYfs3TAfEUFy2ZKE4IIoCWiSEhogIRgaMiL6EsuDo7o5NwOHqCqAZkAxpt5QgJRoYNGZZr8UA9ptLa5q/PZM/a5oLfJhmyAWQAQ0AqLpMkuMZkDDnqMx31XCGlOKMYWQEbygQM6ZGZHlTBFAjLG/efPGr/zKr7z79g//8QdnYnpweOw9g0bRPke090lMWcSSaJ9SxpQupYxOxAhjVODgR2iY85tszOKDnBtj+wC3bZRvpJ/sOnbuiiN2kbrJr7gYMUytiHaPvyoiD+Cj7Tr3Mkt3e7ar+t69ikQzHaWsaiZiKaUkOrT7m1164InAJW7R6BSdGUC0g+KByq6ib7PpXPJxISLcaRGfMt7XDbS4sWEdvY4tc82n3buZJSqHywQFMAGkXGkCsgGCMQIBEBiDYWEJQPOIB1ARzCDXOdh1YhgMLISDV1793H/9/jc7WwJkr2GMCOTAWUpQm3WuZAceFbBKZemJhQhOutBaD2KSpOsEiRVBLQFD1qWaWVN3oJaiOJ4hOGRlNAU0MBU1TcjACJyICSE5TQRKba1ocHR0NKtmTJRiLHzw3pvhczeuo1FKGmNMSbNfVpSzTpWIzJWzyvedtF0Ek9mBA3YClAxLswTeEObhGoCt14/b3kSl7oQdHBwvnPNdL4BBhNbrKGJdF89OGwGgmEoPIWARnCZ81vI9e1x6ZPb/hr54YSzxkfje9Oa23V4PAADarvXec+Z/b9C8LeRqJBAio6rmgweCHGFM6ej46Nf/h//ee59S+pM/+ZNvfetbeatrmuZ3fud3/vzP/7yqqs/95Bvrpl4sFrduP/c//tt/ayLIDABN03zve99TVdU0zRoat4dMjJmszvtnctOGaktRcBVhaS9At5ftuUUX3HrCcUwOAFvIw1Y03PSpBv+mzY+I7Gmx9jaB2RNuq7PdLXEu+YMBbsFWTwH6gNxVk87d410YskOYM75FooCsoaj6ZAdHx4fXb6zr7r33f9ynB8fHx4puw3shVY1xcL9L2ceTEIyJSAENKcU4ahqH1gsVjEbvhE3c1Lg125ZAcW8+0oYwPHByMEuaNnRW02H7zr0dD/aDqGZJhZMwp3w6ZMAsI+cLkXOtBSCFywg6ZPxGDZPZg8ePHRuk9OInXnjxk68sDg7u3LlzOF+8ff/R0dFRWZaz2Wy1WnlfLJfLo6OjEML9+/cODw/7vvPex9QD2LGjqqqWy2Xbd8fHx9Vs8eDBg/fv/3jdtG3bFoX/0Xvv/v13/s4598Ybb/z8z//8vCrXMT569LAoClXpus57F2MsQgATTQIiZ6dPVudLTSkZJAU0a/soQ3WoRBRFuyjgQbHsEW88d+P+g9PPfv6nv/X336kWi6KYrZuayb937/2jo6MQfF3XYOKYjayqKiYXY3QbYWQoyrIsXSiRHACQD0zZkJQBCHGAcWgI0xsMYMtQjphPjmKflpuOmQARBrEKM2M2qSNQAWYWiSmlg4ODmzdvmtZFUToXvv39785h9Z+/9me3D/nmCzdv3brRi3ofrh0eOQY/C0V1fFCG5XJpaH3fL8+XKaWTk5O33367Xi8PDw9feuml559/vqqq0ofcpmZSRM4kROI+ShIjSgAgkMHwHB4FZiBIWapqqhL7vCDElDL45XzhKkQiVfHeHx4eJvLn9dv/1//9J+u67iW1bbtYLACgXde37tzu+z4mef3zb/ybX/+flsvlMk7zbEgNydCNjsE5/NAzOU4qGvWCCzZdTPYlnl1sFiim2dIOTMEjKmrTNEx+hjPkAaTijUGMmXFGOIEABAyIGRHMspstINLs8Hp9dlqvzwuHjr2kvuv7NiYhJ4jGeQCSjWGMaEgv+EgN1V6o5xJst7Pw5hD2yYwMQQcd15SEYjgsPzQE82gSJdWMtqUUKKN7RKoCkPdNYiaRRESf/6nPB0+PHzyo12fz+aKPdWEe0ARMksbemqZrmqZu22zsuXdat9VHZcR12vINoonLrfuYy2c77iY7TMsrJ4BX9W9bW9JVTM69nJeLbvPqvIddguhVH/HeT/aqKcBl+5n87uFINun6aAY24SPAZdvnrXOTIXiDp7sYETna7vc2JprMfMlIb2BdXdX14U7ohY7x8RmbzXfxBhvfodoKJEDNppQACVAU8zUviARmZi43jmA07K5oMBChBQDJWI1ASA0cFb02r7z06ffvvdN1J3nEh0jeJUfEymwEBmURHLPEPvUNLyzGxpfO+arAHgBThL4VRFQBEFwwM3BwZCK9STLzDNGMEB2z5Y4UaAOxmmqCJEn0tG/XpzEl/QCfMDTOOSaaFYEQe46oq8wEYfKBqXAzRUhJy7I0Nu89EUnqzVKUXjQhmiMmZ8kcSAIkhw7IFBpVnS9KX3bsnBGq6oNHK6bQdZHQq1C97kFJxFINhQPfO1Z2SAxACs9avmePPSOovCplC8erOjz8GAxPmIb7AmQzFQAQyU7u6JlpyES66LLyEmQ2eKxtmPGUKWc59Lnv+z/8wz98++23Y4xVVa1Wq1/91V9FxF//9V/PK1RZlikl5xykaACpbb/xjW985zvf2fS0NLZ8u3vJRxJFtrPgdpbIvZFBu93jXtfNpzz/1uldCsnZlzM7qrSn2oPpSe7lF20v9/v4pVu0kEtfAG8RR69q+RDRkOGpxtaXfpYm+7Rh3m/YhS7JweFROVvUTdf26dqNmwqkBqKYzCCqahSRTCRG4DxOFAWxpEo2wWPHLzYUJiFzDKiEWwKMETudhIzhFt1rfDmygbXH0SxmnMF72CTy5Q9LVfGyoWv+rhFmZRrRJfMYRIya8UaCATlE9m5+fGixLwt3tloS2uH1G2K66pqeQgtOlbo6rerkPS7rnmfmTB6veg2p7yUo1nUbY6fz+erDJ02zLsvyvfuPiOjGjRvEhfeyXC5vzufPPXezqoqzs7N/+M7f//Ctf/zcG69/4u5Ls9ksxhhjdM6xI8dV37aPHz989PDDdl3HrhsjwsdpRSbTAigyETlfFK6Y98beH4jSJ1565YfvvBeT+AJWq9X1m7ey8e/t27di1zs3RDgeHh5779umC6HMvyKEsgxF8CU5l3drzNw+pJFrhIhN0zjn8ieSP7hsMeq9v0D2JqsEb44c+KuIapdYvvn4lNJ8Hvq6MXNPnqyqyv8/f/THDlPJ5SyUTVuXRZV6SUmPD+eCUQVzwGld12dnZ3Vdv/PDt9977735fH58fP2111771Cs/wQ7btiXvZvM5M6/P14jm2bEbAn9VNaWoJoQORg9ecogokhnLOnqomg0RO0jMLku5kDZ4wlnT/uV/+sZZ3T5+cjqbzTiUp+eNqT7//POPT84N4NOfff3f/bv/rem0Vza34QLkfoYcIYERDLdDHtVQdp2ZuCJfboe2LaZse3fJt54pZEwsY+Bd570vqMgLvpgxDp572eJ+cL3MyGxOGBuaK3OhKOYHdV23qSsYo2gbUzQAwJTHmBsTU0ewd92+asB3Fei3dz3fagOy9+ZAAKMdnnw2ZzVF5A0VXjfxninr8Gno+nJygpqmHK3UNvUrr7zy4x/96Oz00fnyiXcIREjgAAjNVIniuPhMp4SZcqd4aRmcnHZGi2na8hnsaY1gJ/H8KtrkLob2lEZuqqCDvTq9q3vI3dbr4zNCp2/CZafuPZ5ke/u9p1jUppTy55fbt4sdmXDcdC6tSxOF+XR74uB3r9Wrqpe9RNBJ2WeX9zid7PW26fR05IXCtBNGIOwvONJDogMLGCJveGIJgBAUEBKEDYPSEAdiZz4xH8q+SSZWcBXr1XPXbrePPjRCSWpIERpUJxE04czP284cwq2bL9y5e+v2nevff+vNDz68h34dZonIxV7JIxrE3kABUVlALQEoEjCBIZg0wMDIRIzg0UwVVK3ve7SkamgAkjJloo2RxbyH4JHKktBUTPrOzIIvFTSEwdOl7nrvfbRYVRUjnZycpJQsmUUgR6isUQDQgc9wBAFF7Ay0qJw3H9WQvCqcnJ0EYklowJYUI4CaAzjw0Cqk1CMARgZA1fis5Xv22H5szAlhKkbabvF2gDy8uv0bu76xyWJG3phhmAHx5RwCA1VDhFD4rMFAhD7GISB+4zjy5S9/Oav227Z99dVXYTA8GCQZ3vts1he8s5R8Wb777rtZqzNQEi4bS17Ft9ybiDAseTu+LFt6lY9UCzyF4r93lry35dv1np4+7dSbayvtaq/obkvJjYiGe+Q3u+/P7r88ZXfZAlJ3BQ/TLIoJV0fGFjdvZt57dj44X5azUBYQVdrUdBGQXCjqps2su2w6TohM3HUdEIKRqg2wH5FzLhDDoJy//IryjguAG5Zs3k3zj+YWceTJbEXbj2fOcImUKyKD7maSinHxSjdgI9BFi5ihpPza0xD/MMDkqhaCZw6MYIjsnS+L1bo5f/Lo2tFBEXxgavtOlI6r0kHN1gdiIltUhKgr7VJ3rpECJ0iNpTYq9c1ytVrVT5ZVVZ2c1osFfPjBw0996pV3790/efxoNivPluuXmKvCg1ZVwcvlcrVaffWrX+37XpItDg8ODw8Xi8WN69cX88WjBw/ef+/dPrbXDo+uHR0dHR1lI7fJSGJoep1zvigFWYCls2Ie2rYFX/3N33zzp7/4L0SsKEII4f79+6+8/CIAiA5pe/liyM9ZlqVjdM75UORv5cIVgAAx8zk37zhnG8/RLnVIPjQbIyWmnXy2Pd8FE1Q1hND3bds0Znbt2lFZljHGugZta/SzBx8+6mP3o/fe+uRRFVx49OGj51++nVIqinkIAdFm82IZJbZrInr8+PGPfvSjx48f37t3T5O8/vrrX/rSl65du+a9b9uWcKCtmtni8NhMMHukJulFNfZd32YJJTMjMDp2TpxzIKYxDph/jENgoyQRKcpZfr3skJn7mE5OTt56592vfv2vhYB9db7u+j4dHx2kPr1/74ODg4PP//TP/s//6//SJzPE4Kve+UzwMhFUI0KCAfMHmzRFAHpp/HR5hLSvps9M14HxOKAxpoZmxsR5/JcV2nkaaIPnSCbEbZyWM4wAAKK4uZdNFdlVi+Pl8qw+a4TNkiUxYBZD3Ww9ZkZgQsgfQzn29AZv81O4P6ttUr5vOt4BMNkiTSCiiiAaIl/0hKKKqWkaM0PKBrPDCpMXmbZt81vzi7/4i+vV6be+/Z8HBeMAsWIOHdmY09JmpaIL2+rNjnMpzXXA7Wy0sgYAU71KC7JLidwB+vanqO+99a4arT6FQ7u3yZz8z8eSmG5xTfcCd7Cj+dwd5u5Qgi9aPlM1g4z9qk6kE47HyITdeL0pLWsaEbT1crIeYuIzsNnuiQ0UNxkPU/eBqUJnI+HZeot00goO6P4AHg4+TBEAwfIwiAHIRlc0zN1jJtcYgPbgh0UEgTLpBpRMGbwm8+RNE5CzBDeP7/zj2/8QQlkV1Wy+uDkPi8URU4XKzvjo4Hg2L71HtY6dxf5dtWvqfkQFgEVTcAAqCgmIMRiigCUlhuABDQhA1vk1C6GRgRmkqCLmHahSSmIKZmKqhKhRA5WEDpEB2FRBxQw9e5dlPptBZ2wbACUfHBbMDsyzQdQoktAYzDOwc8RsXarrbq2IqahFQQyiUNcmAzMMmkIdJTtfSDSIaCIMUCCkCjBYQkUQRBaQZy3fswdsLQQXMeibS/OjmCv7SJz7t8MprgYZ3CPCsRUc6ypmVM2h7ZhSCsHlUowZEVzf9yGEF198MXNQ+77Pc+sxEX6kp+b2lYZfJ3Vde++992O9PqVcTl3C8cJ4CvfxHDY0m32N2Rbac5UAYFyUrwIA9/ac+7xkbCqEmB4z9Q7ZRTK3ktan6vwphCi2Jw3iaV3czjTxqoMRUQGf8oO7wr/8meaRdq7yQ1GSK85Xq+bxqQC7UBC7KNquVkY+w0cI6pDQLPYdIhMgEIFGEUmqyIyIbR9zZxUADGGUsuSdi4gIUDbo3/Sdf3pm1NDyEV84fwzjAM2X7qA6u3zB7IWLg/fZDkPEVCJRBnIJiNg4l8+ggMzOeyIKZXG+XpW9nwUfCldVB2fn5y6t+/M6Lgc1YFEU0J5RZd774xIsLfu2VrMgsYJOimudWAIECjdu33lyer5a1UVZOR+IqKoq1dS1NSEyIYJVVSUiYHZ+enZ6euq9/75oLjocYTUr2rZdMRchrNfrGGOmUzLnAWTKr3u9XqMveknAVVmWt67f+epff+vOnRe898vl6Z3bd9frtXPu1q1bUQRQuwh2jhAAACAASURBVK47PBpaLGbIPjRFcMzsvJ8MsIiIdHr12lAzefIZaRyNcFUt547uDl+IaKwPx+o8Jyt4R8UQ96dm1nVdcN4XRSfWdd1//I//YTYvmBTVyrI6OztbHB6YmSbT1C+X/QpKtvTBBx/Udf3ee++98847n/vc537h5//V888/X5ZlNqcZPKi63hQXBwddF9u2b9taYoxd27R1bBsznc+qEeSn6KwsENEMVVUtiYpotOyWKwqORh1j6rq+7x88fPzDH/7wf/8//k/0vm/bqDqbzznEdd0558zwv/nCz/3Gb/wGk1eVmGLXJynNESOipEQAjhiJQAeND6jlsccWMDJVc+2ugduOLBe3AwKCqqIqEfVxyMPQjQW82LYxHRkoABJuYujZQERBzcrZzIUypqQi2crJs48CBpgZXAAgoKQOeA+H8KkPQtSnGFldXlRtoj28eBMcXUBn07V0s7YPzhBZHwdmOSzX+ZzhuTFXQRARQixn89isJaWvfOUr58snP/j+P5iJmgAAIQNQluA6F8c9cbri8cY/ZlweceJvM5ATN+3r1QpGfArg9jFosU/52f0Wyk9//n9uVjv887MZrkqSeHoU++WTvBgi5wn5SLsdZ45bDJ0LeqfKLqKoqgpTzcLwIwK5YrLdKfAI9E14N7uvywAAc30FCKC5pjLcJHwMRxFoAPC46QkBE5KCpWzRlLPxDAZF4DRuxcyaup7NZgrQdHU1Xxg0X/5X/x27gM45X3WteDdLETWyQw6uEIkqEbkIwftwMwTzi/uIqIJtm8CcCnfrPrgq1uKMtU+euWSfObJltwRAMIdKKi5FiZ2mpCklFRAhQgfEiIxATdNZc+gdOaaqrBCSQzBQk5TdmL3nULiUkoGgiecS0RE5BiZyUTW2ImSozOyC80XptLbUnavqSdM4B0kgCjQNNG1nyl2rGq0M7AktARmhGRM4RyufIkYRiAgi0j3L5Xv22N6jLhO7YWLTlKdNRIQ2ugwDEWQ5Em7oO4RPa/0G36mM9dFkZIQXmE8+gDfIInsHBo4GE2xD8CEMCzyTguXp/hTXyuLyvCx++xvf/N73vnfz5s3TkyfB+bIom6bx3ttmJGmaKxNEpMFL6WLrAhtt3C7nqhMRkiDg1qKNgLshbNO27bJO3Z6eqLOV6j4tmMbJq6qSDFudImy4mDiezHg+o10T0UXegOrY4zFtlHWXxodwae8ZTZx3+8lx0JfLnPy5iEhmHl5oPC62JbCpU87Y9oOaJiRm9mYmeWsiMlVmZwAJCcuSy0pcqJEePj4BZCKHSH2XzLJwDnuJY70ihMwOfRDJwjExQ3Iu5LdUJOWqEUy6SwBjiuq9l6TJ+hACEaeUkC94NqADCYeZc4ilChA6dJQpgjFGqljRkiZEzPsIGkSJakpIzjl2PorkAGWjCGxAqGDOefJAbIvFvOs6QuJhqI8GiBScDx7bypOllpjnRQldKsEXRjEZtCl10ngBdV0DRVFFLdbna1VFtcwBY4f3H7/PzDFGZspBHV3XrddrjW+WZSkip/35wcG877q2PmOHTaPI0KbIRWmuSAJUHFSHwVZLMGrbNg9WiFyM0czKMqjqbDYjhvMY2yePrap6FwrH/y97b/okWXbdh53l3vdeLpVV1ctM9+xYhyA0AAGLMgkQDBGSTXGR6JBJiZQcgkFSf4y/MbzQlulAhMNBMWSFIwiJDlthmxQ2igJAkMBgmcFMz9LTa3XtmfmWu5zjD/e9V68ys3p6EOS3zpiYma6uynr5lnvP75zfAoYk+WmwRWQfAM0EzKQKMt25fumZD3/r5VfvzcNPfOJjvikn090genJysr297cWLikacjLdyWzBmZJWIrTGZZeScjFFAUWQ2RISAzFzYLIQg0RubGQs2YwAhMsaYpmnSdQFRm3GIzhAwKqmgek4PBKCGWBQ5IiugIAEYAUDQnA1DzCyenJxc3t1JIHC2vaMBpb538OZX4/5ru8QZo1qPOakPGYxGk+Cy8khHrOO6OmjuH/jl8o3XX3Ou/Me/9qvPvv95YTyNpTCOMh6Px/Vi6RuPpEWRV/USohw8uBtjaJrm+OjAuVpEZrPJCLKkPWvDkSVo4OCcIQpRXR1iVCDwURsvI2akIqIBweOjIxG5ffvOv/gX/3PtTwEIos/YVvMTY3NjKKr+nf/s7/76P/0nROb4+Dgr8rKutra2AMBHFYkW21aRT5YxiinM0BIwqIZIIQQ2nWkuEhJ2k0BSsF22W1rD05QAVZFI0SIKgIKgImZ5FrzX4ImxcVWI48zYpipNLkQkRAoYoXdtbVfIpKNVEQBktqgUlMe7V+4+uA/qQGPwUSWCAkWNPrTZiwZFYx2UqSBMEtC2awBdcML5qR112FM3ysM20RrBpB20dwpGRBSQsMlZGtHk7WQtarptFVEFjDHlslag6XSakgZjCMCMYICorgVprFkkO/nVX//tf/n7/+ur3/++d2WecZ5zCE78srA4HhnCDNQ1tQRJVsZARGGQT0tn0ROsKjGto6KACqIAAqwxqogZ2EsqIOkZBYaS6zX2GKEfFJ55kxgFVCBprUFQVFJUbLsM6tDy8cxtUhEUIUocCDjwnB0oYqoBREWRBnvrZisXPPtFQJ2/9mAQfTaoVlWhYVBHO/9uWRmpZ4yoQIAgqqLIrTElKbX2TYIQVSN2P9LpPAnaiquvE2I8c+xsycCt75emf7jrKhInLaqGENLuDEDn0hQBLK01WxWGlqGgw6TcDBFJ1+T9vDY7beXrdjBMdUl1LCuS3fZTUkYRFAE4GQKmv4ygQE0+gqinAFBwBjWM4WkUBKfghEAKEGgI1ACwRDKQ1T4ogjFYLY52tu3x8XKBQZBMYSJA3TgikAlUfqEGogBkEAmCAbKEiOoFAEA9khWoxIuQAKIhRCQvKsFZa1klhDBGiXBiwIgEhTEyOAnWWsBYN01RjL2rCsNb2aimPNZRxvu22Ake0DpUIStRHAIaExSjQE3FpPbzRVZFEhWoAgQPCJAZbiQWedacVIW1Bo0KIWdiwHsfQmBlqzY2kRmjb3iUC2SPId/j1yO9YtLFdbCro/Kj99Fa2yfweB+MMe/m7nnxnPC9v/qVN1XbaQSU/i0h/k+/+z/u37vrO1Joar23s4g1ZJsIZhtnTRdpslegnQpchNNW3mdo/fKjfOpNAjk5D7bbsRLCQxJX+8Z5a9UIuM45WXGpGX59I+RbUfcNB1YbEtv7DWYgD0XAPM+j9BHMZ8HNIUZgk2U2H49tMXJBlo0jw8lrTiWln6feXHKQhh5jt/JRa/t2QB9tDF04YX+ZegKn4QzO6+NDCITJoU7bzbz7/qZpAAChTVvtuYs9gXOd3dR9ZkFSVGXU2DrZOtU26ZuIkJRNu5MO5yQxRhXHZFvOJxOoWNXZbCah9pTqAAwhNE0zHk+dq1M8VrLpS7YfLRnStLJ+771zzrk6NCElOxFF72PLJgKajCeqWmR5VEleZAAOEYNr+nObciC6KX1GRLPtaUrQJgJrrfeeVAiNMZYtGWJFiErz0k3H+dTws888f+ONt7797W9/4CMf29nZuXf7FACKoqiq6sknn+ye+rxL2ky2BMwD+wFVjYA06GK07RI2xhgiIyKKYIBWiNltjjCeGbecm3vHaAwTp7lZTDd3UCkmo+X8aDQaAUCaYYboC5W9O7df++Er1594IlYnRtxolBU2Y6OIaG2OAK5uFNzJ8fytH766v7///g984Cc/9bdMntV1PZ5OsyIPTZg3p66sLu3serYa4mJexhiXJ8fz+fzo6HB/fz9ENx1P8tzmWdGn7LTHDBxjFFUmyth60Wq+rF2jyGRs4sb7culcyIviq1/96u///u8zG+8jokwmk6rx3W2sP/dzn/2N3/iN5XJJZLZ3d/b29nZ2dpxzsGImge95TRtaNa45326GSf21TlUsZ3YlTftdWX/pfrDW7ly+dPTgPgIYY7z30FpjoqQ2ZeqlgRKuME7lAub/j7Kqb1wh+4bdylrao5Rz/ALV1rnUh6qqptOpczWzjQluSbfEoaYh5t/7hV86ONifnxxoDKeLOYi7cvny4eFh4suk5z34GFWc86qt1SZ01L2exacpoDAdQZI2ga57iQ0t0+CcQlMfUQHx8LGYgq6Yn71XeuePNoJbWdgFhwcMG+8+FQTQd+WOJiPmFA/QyV5Uwjk2UBKS9KGvqf7ppelpxrtCHlm/zYZ32kbi0mbVBgAPN+5NISXwbnToix5PfY8lJLYdZyA9N8NwziGhYY6xsZmdjrYkKhqGGEOMQJAXhMAeg7FMFkhSRwPJtFG6TQxJTghA1jOSkBcVMpgRsDhFpTzPDdmW9eNyRGxclWWM2FrfhxAmo1HGeV02TXDONUQyHo+ciq9URCFS4714yYxV8A8e7JlcbYE1lk1Ycq4I6h0RKZCikhITxRg1BFjMvbWeCZltm/wkEqPsHy8QwebABoylEB/n8j1+vUeMsSLpNiaFI7VIzxj+kd79vVBP9WxhosFyM4w0AIXg/B//8R8fHR0ZY5LrYJ7nKY39wgC6YX9vLS9hfSh3DkqlVhmti7lpoCw/V3/0a/SjTPkezpwkoghKsOrYCZvawzBQhgxlh32W7spO0NdVKwezAvk2UlLbWhxh3TBmeBK6gD7p9jYm5AhBRIhNB9dRUa21bDOwjGRim7AHCJw0QslCgCGBWOyzB3qzgTOGX2dvcJGZTeKOiggC95cphden5TTNthPhs2MDtpbZzKhKfeN/CNLaq9DFWQ3z3FWV01t5h5p57zWKIdQsbzVmURJ67Cg9ACAhuCJNsZhSz4ER04gVAIJECICIjXdINBqNrly5tFwuq6rq4wdDdFVVpVrBew+iIYTgfJ5l42xirS1GeZ7nzCwymky2AKAsFyIts8XVPoSgETRCZgg1I0gpgoqIlnIssrThuapOpbkxhKIoMYTOsDc9OYIRKB9P949Prj/3wcPjk69/85sf+rEXrz11bT6fO+d2d3eTfDcfjUJ0oFQUBTMzW2OMtcmHs+VsKrF2HWxQQkNJwtddfqMIUQV0tW7r59spqdwYQwyMraE5AGgMqpGQEVrLVVL1ztHWxOYjjb5pmiSlC86fHO99/WtfqU9PJxnlky31CwIyxvjQZFnx4N79YjwtxpP9BwfvvHPnmSee+PRnPjWdzYwxSLh76WrZ1Nr46WgUJJLC/PiUiJbL6nS5mM/nzfHJm2++uVjMRQRJZ9Otp5566tKlS+lAW5UjtnGFRTFugveu9i4AIZmMmW1e7B8cTKezRVUeHBx96y/+4mtf+1pya9zZ2S7L8uRkyZaJzGw2+5Vf+S8++Tf/VoxxPB6XdbNcLvM8Pzo5uXz5clU1K0Vau+7hwwh1m3wvdJP3Bpx322ofmcxmvXdl0zSZLS5SLl1YwSsAQJYVV688eXq4711jkGtfEbAoAZAiCkQCTrZigisMDvxR2nZKyRIGLkgI2Ch1W13GaZOqTTWEkOfsvQ8SUzw9dtkSSspELQdEIYJevXr1N3/zt/7Pf/uH3/nLP0fkYjQ5PjnN8kK9Yp4hamrNJM6z92nc1xNH+uOPqhoHwyIFAZQkMk3jNGJIukqB2Nl76kUc14t06e+a5LEC5NZFoQ95n3dNiVyVEXbztw5sd3UCDt+TNkLWjVRVJdyARVUFhDpGZBquiqwKQHr+bevZI5Jgxnkd8qreb3BIOiwD1gPZN/bBE3EZL4ijwAuIzhtzMv5KCGoKghtoaxC857aVKcUon0xmmRmVqkFAIKqCsRYVMQAxuuBt6usQAWMKqNJRyoloLQGEBC2REquSAhlAhSwjawkS8ynkqgqVS3oOC8zMOdoiy0MT0IiqD1HsxDJjBqPogMgaDD42jJRlWYjSuEoZ1GssG28atiElZgKiQoxKBo2xAJFUwVqwDEQMCikCJ/rgnBAAMYAQRIgOo3vs2Pn49WivVPenSq53OEhuaXmeM/e5fanbIu/1cX0PR4KbxW+pIs+zHABc0xDRl770JUQ0oInJmUzqEvDbOPKCLiZufYfo+YHra2LXNz2bJkHnoZ8YloN3k5V95aLDWEd9G+2ez76CSIDrczaRXru0ShNdcfLsJjNm5esrweIPx6UraLb/9/pPnzvUoU4AAOnMM9aYjIgQGUAFNbNjZlYE14jXMioqoFcQAVHsExYBQBQ1RiRed7JumqbTj51DYr3T3crOl0L5YE352Z0WIrK9BixLqlNjoIuC6BLJBx7ZSMPYxvado2B3cX3jUKGpKu89RMnY2O2d3FgNEc5EttAnqZBhZGLmVrOBEGPMR0We58E3wfn+A5blYjxu3Sz7+iCKJ0ACZKT0H2ttURTFKMvNhAgS1XNZLrxXEYjRN4333pdl6X1cLqsEbruao417bQEwJ3IZZlmWZRYAEiMgmYX0sDMKCUZRBtTK+SeffUHIfOVrf3r16pM725dms9mNN98SkdFodPfu3aeeegpJM84kQjrbWZYlvJeEwIpdcm4qbshAH25NRIoiGlVQsOVsd8i/n4wNH/Y2pwHPojXSU5JKOiKQTiozXyx2treWy3kUb7MRaDSMP/zet++988bOZFRQHHFmKScNRc47xQ6gPP30k8enix987/t37957/rn3XX3qCTC8WCzyIptNpvVi6ZtmNptlESb55KRczMtl7ZqsGJ+cLvYODt7+7nedc2W53Nraeumll97/gRfGxSjPbW+3CMgp2SqCErTp2WxNZgiaUNbV6WKJRPf3HxwdHf3Jl/79d7793SzLiqJYVCU5RKStrVEQsDb/rd/67efe98KoGB2dHF+58gSRPzg42N7d3draWiwWiVE2rICHs5e0MazXuxvz04crT9eWUgBAOntTHOxK6Q1TNGvb4e7snd51YqCgRAaYJ5Ot6dZs7/4iYlTFxod03yohAikpCgKyoPRD+7RgXdTMumjBbE8CsHaob9hV7FtUFzEj4DylRLtgbBHBVqjYPnoxxtQfSdz9QW5qG3udtozZ9vYv/vI/uH37nTu33hExiOSrhjNrjCkADLG37H0EAGOS7w+FEABSh4ti4lYCJODXX0oCUYMKcYU4009yYVOiHazZcq6IIN5Venfe9fTC4R5s9urUh0gHcYjccA3FpWgi7NoTF+za/Yhv/aqmpVuQVMMwnhCTnGVTr3kFhm1U9WNXGwy36RXTl+Hz0YcxDlHfRdM/7rDd5vHdevd87VZ/GLrG90wVUCQEESRSABQYkA0QCJRi0IyKS7tPHobvIkMKdCGrCJT0xhwBFVVUUYUEKKpqLCjGABFSIKiiQiSjFg2DRG1CDNqQKBhkNsSp2Sqmjppkx4qKEiKa7cZXqiAQ1Gg+LkJoTBwbQiUsshEBe++dr4jAGCCWCB6VotZRoldQHLUKXSFEyuw4ghYFlnNVgl5yxcyg6p1Lrj/qUQnFM4J9DPkevx55vHZWv0IaNTBz7zLfP8kiIfvrJAxfNCkChdxmX/nyl9/3vvc98+yz//u/+lcisru7G1wtoKPJuKoqCQqEQSLgKtzq+Y0b7TdWXBx6q8yVGVHCAG0T8Dz+AYDevSqNibo1kC4oDvQhPbbVhRg2+MS0B3Z+BLpCiIJNbpkrr5QNsJGDsdIcXbe66YH0hdL8VeiPaXsTUGZLRKIYJIUL0XiyVTb1clk13gkREgUFH4QMI7ASIXSKwQgigrxqYjbQCOn69A/WPFHTf1Y8jRAx9pWHKFBbnxkklMFNgqKkzGQMdV53xJ3SCYbCSNFUrKWCNSPCGH1VLRbL0iyY+fr160kQldqWxnRxuqQKEELw3ieamRojoqEJMQqRKYqiFk1jsKp2R0dHW1tbCZcul8vFYuGaRjUmUnQyrkzwyTVNUWQSGQCMyUJw3oVkZ+K9jzGFBZ9hNkImxNChvuHpstbGGGP0dZ24tD4B7xRHi0aAsoghRFBUtEW+NRM09+/t58Xk8tUnjDGuruuyGuX24OAAAHZ3d49OjybjLUFJS1AijqaQemPIsHECxETExGyMwZQDJWJSXIFqmzUpiABEMdXY/SKwMu6D8+YZ1lqJoBqZCJhD0KgRmcqy3JpNsixDUl/XuTFNWX7/L745YdBmsX31Krp6OhlnpM7XeV6U5fIHr752fHx869btSTGaTaf39/dskU1H49A4OzMIYCxYxcXx3OZNlhfHzWmM+vL3vvvWzVtvv3NzKgEAPvzhD//kT/7N7e3tKN5klm0WfUhujSGEftI5rypEjALOeR9DAu2LZTWfz9++dfvNN9988+230ietXMPM3nlFDD5ef+bpf/gPf/Xpp59m5tPFfGtra1mVUXWytRVjtHmmvqUxnBXEImdrnUIXY3Fm73ER6lv/HxFJTkU6AFrDH+y9JVOUuQwCUR6RKKHIqm539/L9e3erqrbMiZcLzJTEU4EMkCAmyLdulbHOZ0t7wdC+Zb3634gVh9hmIwev/dt+LNMNzUQEFYEphVWQcq9iQDqbBSFzovgqIBB5V08m01//J//sX/3B//bWGze2tra8j6QKqMYSG2uCsRwMtzY5jfPOuUTzFhFEIG2vQoQejyEpMIPBM8fICMqbfDgvYlpe5Ib1kJw93YQbH4L6VgbOj8LqTCBsEy80UTU3hDCtmHaCEtLqfFL6pNZzI74NhCNZu4WGu8mKMKHlgwAmpnevVli/XftXL9Hvw3XPUMQFdcJDGEm41lPvsOy5RI2166iQ6CqPPAlUxXbYoAgo7bBZRSBYywIKUQzlvqmR6NqVZ17fM5bIZBxVlBSJcmMNGrEMoVVwpBlgUBjt5uIlhCABNAJ4JWEGAgnq1UmjKoo+KjGxcg7gvI+Ona99jBJCCF5jgGxioYDo/KKak8L2aGIVtmma53lUdC4w83x+8mDfs8m9lOKCiNPcRtQAIAqGR4KiEmOIgGIREWk0Gu1sjRCZgBObJsaooBBhVBTM7KOLjZyG5eKkegz5Hr8elU+pUdgYUJAYVdUa2z/QKREBMVHp6K/1QFbV8NIm2DIzIH7mM5/5wz/8w9/7vd+LMV69fPno6KhnpyRLibQyJqbKulRvZdXaaG55BvOSaD4t9wqioICi/SqprfqjoyERaL+qbkRQ5z/mBnLphQz7C7J9iSht9it+kit9vl7ZmAQaK596yKQdHnDXQ9NBB69bfdcY/BeVX32zABGpTX7iZKcCIAqkoEScFaMsy8jkRoCzSAJBYgwgoJq6d5ioUjGRTZI4a6OY5MxI5nweSS9/6jfF/nv6na8nz0SVTo/eKl4YVFFFhEKbwDDc5lsSLJzrs3a/LiSDUKJkC6Gj3JZluZyfHB+dRNWtyZQpeR70xNEkZ48qQEQqIUYlUmYmwyjiY0he09bm3npIMZVRQwinp6eTyaSvjL33dV2q6nQ6BcCUXojWpkl1+uDSGrkrAiFpGi3GLlx+ZeCcvn/YGCKiqqqcq0MIIbj0be2IACILBgXv1IUITJnNMjsqti795Ve/8Ymf/Kmt2S6QOTg4SO6st27d+ht/48dFEuMXUkCGMRkzK6BqTJcOsaUSExGzAeLOLJiiCpMFFUIjIkECKrGiamTOhnmkbQQIJ51YZKSkEWXmBDGgpSKnX4Rl7SfjkfceVTBGAZhtTf7sT7+6ONxjgiIvxFWTPMuM9aFxQd65fbeqqr39++/cvHnt2rWXXvq4d55H5tatW88/8+yVnd35fB5DmE2mp8eno/HYNWFZHh8fHL9+860//cY3juanOzs7YOjnf/7nP/zhDwMoEeXUctcBQAREIArEGFJeYxM1Ifaqqrz3qQVweHh44603X3nlFTKWmYmTjylOJpNl7Zxzs9nkc5/7/HRrK8syiVAURRBtmkYAsiJPNsjj8bhcVCuy3jNwktpgiqrnxNIrc5LhlG/t35CYq92T2JW/HbBMvRLnXOvLtT4LegjwQwSgKDqezorReLFYAJD3njkRdxEIUQHRAkCEOOSHD1fpjfOcZH6IKBuGWkqAcm5f01WG/MOUZmcAp7UzSTmioJjMOYjRe5fWdrZp2mD6xSeKEKILvijGri6ffvqZz33+n//uf//f3r17u8hy8S7FVBIiWmRjjWXrQhA1xjGzMd57LwJBhVsYn6bmgKikgAQEmhs0htKFE+nzOmj4sXo5xcYR3KNQLjdCuHflcz4ETD5sfoirxzaQzJ3LoLuoJbpy5w9+Y//4bMh7GG6d/X690gJekWD08gTUllUh0qus6WyKuEl4Dxdk5F5ET314YwXX/vesQDqnbVFYy4J6xIsuQABAKtr5hJIKIIgEY3PvvSoQGe8Umbanl4vDSeUqJASGKGIYyZCASBQlCSJKmtI9UaGBJkIMAAoQJV2qyAAGURmi0QgA6AXBEFMOFL1gBIpBnXcQBWoFY8FRTUQhOs8NM0EREaCujwEKEYgMJhsJNx5KYsuMygjIEklYQFklIjLG1s1eQZhFREejkaudCmZJzaEBMRoLxQhOm9rmLCqAoMpI5jHke/x6VKQ15E8mrle1LIuiiOKNtSKJjUDM/F452u9pfh+cb5WEnQ499a729/e/973vRe/37t0zRNPx+OjoaDKZhOCyLKvrum8G94X+Gklvc4zBSt3fL1Jo7JD6uJpOq617SP+2hlbz6x4d8q03es8ti7JqS31WRbX+AytQOXZKA1rbXVItO9gDRNd3gnXR4OBgpIfHKwyNdZJq21MEhDY8OSkkAIFFEaIgG2OzlDmzqJyIChihKF6DRCBEopB6yBg7lms31tvE1emGTnEYbJhQSk+HW/mpIYY5cwFJd05so9I717I2eKz9sNj+uGWDgIO3FUQgghCcRhGkYRo7gl8uTo8O9+enSyBGlSwzIYRkBZC+LYr3PqQ707Id3DXsoysbV9fu8OhkZMn7ELyPAs45YHN8fBpCChnX6XQ6KoqyLL1vCWBNVScia/oIyYlEVWP0IYTG1cn0JQQXYxBJ/wiKCkqP3ocg0Dl3cnISQrCWjTEpUNqrnQAAIABJREFUNr3lypJRiC5KbEIAdVHziR0V02Lr0p996zsfeeknAM2irGc7u8vl0hCIxPG4uHz5copjAaUss63IEFQlkWxbTjUQA7EiSWIfASECUArlo+Taoh3TM3U/mFEEU25EVxgNudACwEREDD4EImJCRHLeA1JKdCCTVXU9yqxr6kkxiU3551//s0sjE0J44tJ29G40KlS0ruuT0/n9vbsHh4dv33zz2aef+fCLH3EhMNHRwf729vb+/r7E+MKzz4HofFHmeX5wekrMr7z2+oOjwz/6v/7vew/2nOhP//RP/8Iv/OfPPfdcd0sHIgKmaumJyHuvQdLZbprGOeeB0x/ruj49Pd3b23v77bfv37+/rKvLly/fvHV7NBrNdi6dnJzMZrP5fI5sd3cu/bPPf/7atWtRVBAkigQ1WR5TClVd2yKfTmZHR0dGO7sIBBVtbf2wX5QGRHHQi1DfRWtdO2YfDAESQyztRKmlkmyHurQxXUcLm9fSxCUnIjJodHf36sGD/aqqXfAGlCF9IqHYJRaAP5dbi3JRVXr+6+fEe4Nff/b1h3AUV1QA7TsMaKuYLDIlWUN6YJMMhAG0LMssyyD5npIC2L4JpYgSo/eL6XgSXL2ze+m//LVf/4M/+Jcnh0cQm6FfESIbJsiYgiJaROQu1YNVSM9ZHzEzMRIoaLSEoyw5KnVzq3QDDLiECelvnPI9CrHz3P51wbV4T1q+C38Wz8U4rV6jLoHqIW+urae2rgs4h54jbfHQWuEooiLwue+HDTLI/jEZlgct6lPohn6aOrwdRm27h2mK3vPYNxYnw+bssMGx0Unu4bf0ujYVLuj1wCax60N/BaUGUUJ9oCAgBMlhC1nVQAYABLQ7e3J551YdnB2ZqCIalTRGNUCKKe2SyJIxBgjEQLBogqqIetUIpEjA0UejYAsEQcakm0ObMUVUFwwYrEmCxIC2bJi5xhqiokU7oyzLfN5EH9DU3qOiReSoTbA1T9BYyostYK1dFTVIIFUMTROgUZHgvEaI4IVYFUbj8XQ6lqDJesrFsmkCEoKFaWFHo5GPCgBN4wAe27c8fj06MOsevDRPa+r6jTdff/nll1977bWqqmaz2ac+9alP/8zPiAjSX+N9ZawN3h8dHT148OD27du3bt26f//+cj5X1clk4pxLHvF1XRdFkZaMqqqSlikNc/rI7PVx2Xk93tn+2ufeDEmSQ/vEnjIx2MthRQ7HllfwZH8kf4V81+H7tzBVBzRWBVDoQyw6i69eiJUQYAK3ZuMesDLbWe/26aZO/4Vz2thGjw9IVgBKRWETniC2ilz7II2b1+Kca5yL3U0oEYL3xhhtca8iIqFJeWB9UTQsF/I8T0GO/R6WKGFFUZw3CWxxo3ex7ZR3ZrA9tCOAoFEEIAr01pqIpAJEqU3exZLA4IRrH5KhIfZ3DpKmcZSvysXpyeL0pHE+s4W1trBZ7R0AQadPiwIhhBQUi8aotrHyjXeuak5P5t/68794+63Xr129NJ1ONfhsNAaA8WSS53kEpTbM3bAxW7OZNaYsS5EQQiAkQk6sv61ZjogSg6qmIk8kMGPTDOWdrW9O28ZPPocdrahpmuQKE2NEbGKMqjFBviDqvLggECgCKeVFNi62dtGMTpf1c7Od05PF1nbhvV8ul0SEqC+88EIqNIuiSLauWZYJoApoK+ZkJBLF1Mluhw+AhOmCJqNOapzvdWLGGETpwH8cCh3b26AtihKGF9UWabRyRO/Y5saY3cuX9vceoPrd2ZPiSwK9d+fW/ds3L22Hq1d2g6su7exWVdk03rn69t07N2/f2tvbe+aZpz768Z+YzrZQwZXl1mSCgovFosjzew/2JuNp7ZsqRh/Dvbt73/7ed//tH/0/VQPbl8x/9Y9+7bOf/eyVsTWZnc/n6XM9ODw0xkwmk7Isy7IMIaigc26xWFTLpSOT8N7R0cGDe/f39vbm5TKBwPl8efny5RCCD2E0GjXeZUXeNPrSxz++tbVdVtV4PBFBZGSbLZdLYjbGGmMiaApglCYOgVRbmWlvcHkO6b0r126tYt5Q7Q2nfGmZck1YzXB/V26ngoACMpnMN3E622GbzedzaMkaLclcVTESIirGcwXxeRveh74IMTXUVg6gg7IoF+kpVqrkTnEqQ0JNWkDSoN5a06vu67o0hkS4O06fUF+/Vm9NZ943opgZ+6EP/9jnf/Of/+7/8N8tTw6TY2167pjZgEVEYjXKYiQVzxSIRbT1rKBkF2SMYUYCVHGMYEn79l8i9PVzsC51APsZV39+/gq9PR6RsfmIKpL1r8T2Vtd1keqGaw0XCAt7eqeev/NFUymxeid17B4caPUlxF5Ri3r2TxfmLijYbzcxRqLVpm3v1LAR1m7k7GyMJt6gj7iYNrWSG3zBtPyRrp0kfg9QayeB0j5BqERWNDBlzOQbf+3Scw/uHpVN5CITlRAaIYgREq1DFAnBoCFmYgzomQg4KoBY7Ly1AQmIDGp6UlhCFBG1qhKFAqJRFBRiQWsYkaq6QoQ8NzQiIHXGB3CGYlnWxIU141rrYDXbNkScjXIiCguplsEpqrF15YIsVNU7NQiIkTACQzbmVKiQVWYAGyUIGWAG5z1k1gIgkACSeWzf8vj1yC/Osv/33/2755575uTk5MaNG9975QfJkj6VTYeHh1VVJXiQotKHpXaMsSfObdjR11Id1peM5XJ58+bN27dvv/3WG3t7e2VZWuKeemcMqWqiqFkmkKigRKRRkxStX4LThCdJEFeoIDFGkdC3NgfsnSH18ayYaAVU5zuRvdR7iCeTdxYTrIg01pe2AY7S9aUWBgKwc9YjIQwHVn3beyMBI2VR9Kq2DsVhz1GEzn+SiJhtMsRbgUMrPXhY0wP0jmErVUvvkJH+aK1NFyhBqSARhJiprGu2NitGqrwsm7quXfC22GaT55yFEBrvBASZjcmAMIZgOEPE2juiYK2NMRhpDaz7eIZ+hDWUK6TCMf3VUP7eju+IEm+5nw977wE1hCghdkxLSvOCZOnZbeKRiAiZmUHTR1YAXiHSONeIBiKyWTtIbMpqcXrsnKvLOtsuxuNxd5+AtTb5I2XGenLONdYaEXHOjSbTECJPpwe37zjRd+7d+//+5N9Pi+z5559/4okrly9f3draOpovJtnJ1tbWbDazGc/LZcamKArJxGYZqHUuNE1Fjgn5wd7+Ylky82QyqZvKh1A1pTEmz+1yGVXj0dHBaDQiagcOsfECmrBo0viFEASorOu0JoTonHMhhMQICEqVDzaf3N8/3L16zYym+XjbK/3Hr3ztYz/xyfmiNlmeZdnh4WFRFBIiET3//PN1XaezN9uaIeKyqrMsy2yOyCnVQwSIVEFNlneuwiY9ESknXVXzLtAly7KEFtLN0CdJZlnG3N7Y/fSwnwZnWZHu5eC9MVy7yuYZCp6ens6mRRSfGRJXv/6D724VWZaFqlpe2r5U17X3/uDo8MGDB2/evPn6jRsf/dhHX/zxH5/OtshkGj0Z65ZVPmZrTIhx2TQegMjU9fLunftf+cpXvvGNbyvCSy+98Mu/+EsvvvjiyJiyLLlhm2cAsKwrRAxRDw6PnXNN0yTgVy3LxWJRVVWjWJbl8fHx6elp01RJ+YaIW1tbTeOJGZlj7ZZVadjGGKfbsxd/7CNsDCK5GJCMwcw5h8wCCiJeoogQcxRJbNcgsR2crQxkiEEhOSQ9ZMDSx0MPrXSJKDkKJn5gsshN72/YJDpoWriKonDOmbwYGm61bSzEjU7xRKQqKqKKWZaNRmNETuOyIFFcUOz6fVGihiCut01KoZwpcDIpBQZZqW1S9tqmRgAyXMAHf3s28TvPSD2ztur2lsTuQ0jjC2QiQgEBARAmIz4AE4BJp6VcLkeqbA2AbW2xqEjHmWXZYrk0zMQmqhbj6bVrT33uv/7t/+V3/5u6KSOitdZXzWg0EmmIjCAAps1FolLEqCAJJPR+VHluiyw3loJrIAQQ1wv8EuxRRZG+sYh6gX5vRc4wXJbXuX/rclAYBOGubFhnfKX0gLd+GLKBczS8gt3vHXZyV3grg3njmmAVuEdua/NbDsEBE6FBTOJxSauoKqCgkJwbiClvVHiuuHeuICsYeBCkeqz/2Ril3+9CV0v00o/UThpK+mHgfdBzTdeNwTc4oq+M9NcnhENj7UGxtA4yN+J5ap10YOUBB8AoXgURSDwQ2p3iyWeuvP/GO6/GStUiIXsfiRIlipMjnghELyIpCVQxigqwAhKpQpDAjEiAqD5GkAAESFyLJ4ySi0SHBccooYkhi6SCY9AIDQY2AKwlLNFiSY1MQSBEKFWMADEbBVlKJU6FJBuPowtVEzI7Mlo1VcgIiCDLmAmyjH1YIhmyFFka7zQXhJaSOpuiaglgQhC0CvQ4iv3x6xFfMbz1xht/9Ef/JknDU6kUvEfDAHByclIUxSc/+UnvHCJmWd7vTyFIHwKe9KncQoiWnIKIrqmMMcRn+Z2IKDEeHx+/8847P/zhD2/cuHFwcICIeZ5nbOq6VlVgOTd+QVo34h84mMB5W6owLLtVRSQkS5UVbLOy1pxbYkTPIpg0SbdBRJlS+vAZs7HDkOdEcSu6vvUaaGW9Xmn6nmtjMykkYZsqtuZ4w+zBlSV46EvZOzd2RB4679YlwfvNLQBmRKDB6SUkBFkxvdzoc9AfiY/BWIOIKQndcAaEMUpWFCbLke2yrBsf0GaT0bhySAjIhiAlYUvaQpgsJMtKQqOpiLcAZNmucEh6Hu9gzgn9prWCXdOJSj47K8r4nloGANxFyffnTURQFZhS5oRqCgyk4aVMRi8KMUTvfMPM0+mUmZbL5eHhwenpiatLAChGWeIuMrSzQRUxxhwe7h8dHW1vz5qmYcQiH4UQAKiq6uPTeWbx6PikGE1c9D949Yd/+Z2XieiJa08+9dQzH3j+2dPFfFEut7a28jxviCvXZFlW2KwdnCoulxUzj6dbi3LunJsvF8mHNHVVUuSDSgjRidqz0wJQlY1zrqqqpmlC6HnOHXlY2rZCjKIamwheeH4yv3r9mQeH8w8+/YHxbPfmnXvPvPC+iNT4OMmKGNQ55+omCXHbhBhr0iMfQiBjMZGTKfVWspTZ0CANE/Z6OWXfT0GgZHOatHnd/6TAYREJiaXTdZQMp8eDgYhcVU8mkxi9iBjmZtHs7Jrj4+NLly6BuNA4K2IYf/Dyt8es8/n82rVrZVMe7R81TXPr1p0bb705Xyx+6tOfun79yd3dXbZ50kiyNYXNfe28CmVZXJZjIh+qr/zpf/jyl798eOh2Z/zSRz/2K7/4y9uz2dZofHp4dGl30rY/RFwMPohzrqzrclmdnJwsFouqLBeLxXw+L8vyeFG1RFxEY8haa5CUsGmafFQAwOHxaZA4GU9P5qfXrz/9n/ynP/XEk9eYDWeWyQp02WuqMLDlaJEwsOKZsDdR2CD5SmKfUtMOgd9T5lbiha43yDblOeh7SnIDAEksOUIAVGU22WRre29vDyVCB0v6dHVERYgpaKS9pelsDd/YobuAexYf/bOvzFLOGBb99LNlknPi8CtImhyqRtXWHsw5lwEQIBobY3RQM9ne0F+ZVbUJAZHH09n7PvChz33+N7/whS80TeUWlUKMi9gbEUdQiRBVYpAuusZ1LFADIKgAKKhkiSMl9yARURFJDUJN1GtI57xTOV7g1YkXh3ysd1oVHsEHctPXf7ShojyCJqUDexu/tZ9uSWxjarQ3tiVFUE3nDBWFcGPe0qPcQkPVybk/Qp/Fp+cxkg69W9brkIsGp/3tSkSCZ43vHtuT4jodiTZ1/Ptb4iJl5tqplHN/WhsQDi8AKmE9urbz/Dtv3yKNKOAgWEQftHKBBFOTSpg8AxEVGaXnCdI5gdYzrwnKFLozlp7TmNgumGwGOK2UmNLLUBG1bRMrqoegKSuCACEgASmRQQAhoJODIwI2yGwsCZBgEBEXJlMzHo+zrHDOLebLxtcuEhomZos5ZlpsmXyWMXNUBXEApIriIUYdTR47dj5+PermEw4OH4DGIrd1XX/+85/7+Cc/CQI3Xn9dCV955ZWjo6MvfvGL3vv79+/vPTja3d397Gc/+5nPfCbLTP+o5rldaZ+JgPc+z62KeFenTWVvb++VV175+te/fu/evWTvboyxlkMIdV1WIUJrGKMikYlUNHgPXXRED0BIKBV3GxdC6BMCAFrfDGydntabZBel5/V1TPK36CkTIkKUygUcmHrrCtuzH3ZdtD9dpJkeQj6R3vIkwtAa5ALL6Yu8v1UjDDQDQ590WPPhXHUh6+Bo50FyzsVU4Vy9sl7TtPIqba3zo6ohtvloPN3KJ1EPT8q6anwQyACQADDNMImx43elSyCDwAkRkY7X0Z+Z1MIcfq71UmAIxfuNZgjRVVVUzkLkh0MDhvTeCTu0HznKisFaus9SAF4IoTX4REAF37i9B/dOTk7qus6K8Xg8znMrCKpora2bZjqdnhwfn5ycEFE5X27vzGKMmOH89HQ0np6cLg6Ojq8/eeXtd27fuf9ga1xszSbZeExEyyZ8+3vf/85f/sV0On3mmWfe//73P/HEE6M8S5BmazIVDZIcPwCMIedc4i6WZdkw5XnuvK+qSiWk8X7jnDEmSQpjjM45733T+KpqyrJM9p6pquvuhxhjTwk2tY+L2o8m0/v7Rx/6yMeiUuNCWTXXnn6+LGsAGI1GTd2kweBsNusJxobbvHUBnY7HCJTcrJM1vQAJROpMg1fu2zNLPIgomFyplKAnB/YRGh39TBANETJxsq7pVCHakQW0sFnq/jCxtTkTssLNG6+d7N/dGo3y0Xi+LF3dBIl3797/y5e/E0L4xCc/+eyzz46nIyCMMYJlMhkhXZnMjk5PdsejbDxqorxx850vf+Ur3/zWq1tbON3CZ55/7u///V/SGJtyudfUk2J069at0Wg0nW0RUbP0y6r0Qeq6vnn7zjtvvb2/v9/SO6MAwHh7O5HujDGWzqbxYm0I4oNYa0MtAri9vfuhF1+8fu1pL5EkWh4jkURp8yhaQRMlskBrzUF2qGWKXfktoNzTKKBNnryIv9ATONcb+X0J+BDUBwgbCBeID9f1CYJBSjx9Y7IrV67eeO1V1agSE9E3kSBEHAJxMjXpOBRCbcNx2Izrmkur3qHna33ZsCDrI7Feuzdcgc4RgLXtQkr6BUSSVvXk6NMOIZFijMZIZou+z8XGiIgLviiK2c72x3/iE7/2j/7xF77whTzLY/TOeWZNndYIqtKSXVMcPIi2FEOFtsMVJYLvbFYliStFiRGUGBQkGUe3epEI3daYlov1cEK4IDpvFQ/gowof1oHHuyJDfES8h+fzSJQUdJOBGa3lWGIyn1phJncChEGeHunD9/T1aeRQfnJGbzmLUF8NRVwJaRCRITFqMGLlwSltF9Y2DL3VVvRFVlpV5SLO7ao8RJW6Ie0K5Lto7+5YwdrFz8vg0ejOm7b+glmc2mJ07dILD+Y3GSOB9RBBgRQocZgBqOvMYmRMJSUkOT0AgJCG0HRPu0m+PjHGVO50gwBBIrKAjN4H1TYtSNKlBhABQ5CUN4QkgKjAoICxQm/BK2fIiDkSRBbRCDbDLCe2AtErexVAEhcE1QcMZBhsJ2OXqCFo6lMlUQjFx5Dv8evRXobv3bvrXBNjEJGPf/KT4r33/saN1/71v/4/RtMJEaWMvt3d3X/6G7/+sY99bGtrq2kaUIMAvnE2y7xz/RyprfWZ88zGpjw4OLhx48b3v//9N9544/j4OCG9JAFqUqBw17BnJhGJwWsbB5/mBiH1C5PXSOodhXaH29QTahk42IMukSgStbN57OmRsDYx27gHJE88FVFB78MwGOAsJ+B8MniqCc6ZAZyf5q0DqqER8yAVQ1LZ0ZuLtGc4bia0qKqArC/xqXt9zg86wR7CjYGEw7SDYXVFayJ7gc0yABExxqZfysytxQixyWyWZcuqPDg+rX2MkLz+cGiSEwcOAKmZ3e4EiqogqVw3Zzqf/iT0KeErftZDetKw7kxJ1qumAthWOet9YkQkRmZKKQEr8PLMKg1iCKEsS+eara0tY4xGqapqPp+fnp7WTeliHDEXRcFsnXMhCCATmeWyunv3rohMR0VVVYRMhPP5fH//8KlnJ4dHx3XjFfmpp58nont3bt17cFQUBRE550bTaZGZ0rlXX3v9jbfeznNbFMXWZDqZTJ6+fm08Hu/s7GTGNq4aj8fT6XReLgGgruuqWmZZVmQ2z3OAHAijDyHIfFGWZem9dwmbiaYpX1VVSQOZcFFSwcUYvW86bqfMm6hsy0ZGWzv5ZIKUvXrjxtPPvLBcVsvlcmdnpyiK+fFJDGqMGY/HUV1KI0w3ZCLcNk1DyECMwElqZoxhNvF85m/nTOuJzFnbghRQAM+YCERk2PTzQPHh7A6BtiRHxNFoXDU1AZjchOB2d7erpimKIjjPzJawQP7W1//D9rjg6KrGa+0WJ6c33377tddeu/7Ekx988cNXrl61nPKaIIVMMFJoYF5Wly5fvfdgb/Fg/9bde1/62lf3D092ZrYs/QvPX/vtz//mbDSBGEhUQ5yfHlJuvPfz+VxVy6opq/rk9PS7P3jllVdeKcuaiHJjreVsVGRZRtamREdL3Pn8tyVg01TG5iHEyWRrvlz81Kd+5umnn+bMpgUXAKKKdHgvIb6haBPWS/DBo9Haynce9Bf55g8T29ZWLe0bbO+a4zwk8sEFjlxn9XGrHUYglIBAZnvnEpAR70MMmhxxAFCDRkVgNaHn6ieGXV+U9+tzcvJcD28Yrn6qcJER5UV/XIOOMdk1DVGf9sugAFKn5UZVxeC96zqYihRjjOwRszQtZ2YkUhHXBACw2ehTP/O3TxbLP/riv/GuYTLLsuIU+6GSxvVAnc3FeegiGmJEFBDUGILGqKiR0CIymeEF6sSI1Bbra64t2O2yG71bLmqVrgPCDXfaxdAa30sc3Iapcv9Fpd7Fc609SrDmK3vWH+2YQUREUWOaxQkod3mhes5fbSVA712h7LAVu+6utK6D7XUi57qW/b10/qPF8yksK6PCIcodkm42XkFdhZe4sSfene0wGAhjVxXAeZIXdmidLMycW3zg2RdPvr9fugaYfFAyEDwQCUEa9Qkm+pSJPZOFGJm5LUYikGogQVTt2OYSoY2ObqWWisysQMyqbeGFAzRLbFRRFGNq2YCKxiBxtFOQRBYU8BIUkVi1KDIRWbo5ehQBMyIuFImyqFEBuSWlAqFIDM4TiAhIx0FrTXsfvx6/HmFtixkbDbFyLs/z22+/de3a9d/5nd956623iqKol6WL4UMf+tDP/e2/86lPfxpQVEQh5oWN0YkIG1YNNjcxhCjRWAuA+w8efOc733nttddee/X7zrk0FkgLnajMF6dp/qAgzjc91MmMTbyaXlORqpbo/MqgpkeJa60p9OKH5M+Ob9ba0w8FA+nNh8OuQdzcJstNFIUUQXSOZaqq2PF5uqlUOrYNfa8VYcCwV3een9bvgqE/DxcRP865kqKsCCQ6NaPr6Z1nP+jPhoetoUE6vd1btBb+SZOJKLSa/JPS1df3YxFBlBCCqDIzIiuhNSbLiqrxjQ91CGwLa/OmdlVTE3I7DIQBXRN4oDYE0/0/MzdN02+f/ehvQ6rhIH1+5eSvqyPWOVd9xCIma3LTehgooojEGGKMzLa/hRhQKKQwveVymQpvy4YY5ouTO3dvpckMAJqMi9FIEb33ogjeE9Hrr78efRhPipOT+aVLO03TTLcmdx7cPTk5feLaUw8ePFDisq7taPzEtetXrlw5nR/fuXOnqb1l63wMdWOMYcNBYrNwJ/PF3t4+on7nuy8b4suXLz/z1PXd3d3t7W2Re6PRiIhEgjW2KMaTyaiu68XpiXPOubpuvMSYjjZ1Z0Q1BEn+kO0EM8QwP020yX7cQoYJ2EWImDHb933oxcOj+Wx7NwYdjUYPDo5S6nqykAGAFBs4moxUFVGJzyZ4MUYhMMREhMYwGWZzpp7t5oHdAWCyRO2BX1pDQnArz2C61U2WEZ9tz9SZ6JJhaMB7X2ocFZm19nRZ2qzI85zERx+OTvfv37mdgSDIvHI3b97EGC5fujL+6OiJJ6/u7u4uqsV4tGuIcmszQ4lDmJzE37l7b7lc/sdvfPMHP3wVEa1CKP3f/dlP/9Lf+/mcbW44iG9cbZlqV+eYewiLxaLxQQAaH1577cY3v/nnIUqWZaPRyBhDySMDiJkNtv5VraulMaJ6eHg8m83u3L0/mk5PFvOXPv6JJ5+8PpnObJazsUAcJBqTkaGUXqB9yaIaw5khx9ky0hqodgsU6LoN46MQ7QYgR3vC/0UUr2EQy7rweOOwqFcRJMiRFofxeDoej49PypQ7boxhJDGsya0pMAxtJzT07IbhErHSmFsHbIi8wcplE7S7IPFvCPN4uCIJCCIKRI7Yl9uWrA8hfUOW54SaBMBUkEL0vvXut8akLS8q2dHkF37xHxwdnnzlS3/im5rYBu9EQozRx8RkwORQxXyGOkQEpBVPRh80RgmRmFNsWrdop65gHM7KtEtqWxX1Da7mSgdzPeHwUQK+L0pgf8QpXwtsdIPz4TCyL4X0rV/9jVpWVQXklTEXEVk2oIjayhBkYJkOA/EkDOKjLnqO4LzY/iKK5hCArTCMfKfv6H/jio9310O5IFmxFXKejymi9nY4f8xtnD2udWo2plwMukJ4fu+mDualfCMGUECB1JT2lmA0m5onrjz95t1jVSTF6DVG0KARIgCgJnYQqFUAEQREYCGVCASqysgKAlFEARJBRIkJQpTE/kRCg8SUiFekqkGTOBBS2jsoJBFKFPVRFQVVUyBDMckxYvRBvESGRJwntMG5kEwELICiioYYbWEgqqAiCBECsoiIRlRQBVIQACYgemzf8vj1qLx1AZT54iSx4374wx9+8YtfvPH662x1Lzq9AAAgAElEQVTMxz/+8Q9+8IMf/dhLV69eizGCavQVp4j2ENgYNgwAoamNMXduvfPyyy+//PLLb7/99mKxSK166GIAUvZC9F0FydxUdZrAJI6Zcy7PbVpueqsYAhiNRiGG1e1fcJ2OeB6d4VDQ3LNchiX+UMe8upefy1FY8SZp/VeSoqXjZki/qvbWICtYov9F6fOuc1d6FfX5TjYOnZpTdUtwbmB1tnGKqln10Uq/K8aYzABSXTgMcF83Vu5HZ73rSftXtOIsR+tFTA9ina/TMXvvbTGaTqY2y6MiKkBAFSxrR0FVFdlGUQWNErsGHhKRgmqIyJQ06AZROr/yLMs65ZJJlq3DCz08ZmYOXUk0FCQQUbpoK7m0ZxtPckNLeW7YOj1mWZbmrs3ZL4qImIw9A6tC9N43TQOgxhhUyHLDzIvF4v79+3W5CKLGZHmej8djZk5pckVRvPHGW0dHR7vbO957g5RnWQihXCyPjo4EcLks9x4cXLm8u7d/WDXNzqXLoamL8eTK1evHJye3bt2qvYulJ8NIJCECIRO12SEKTVPduXf31q1bMcbt7e3rTz7xwgvvm81mu7u7WWb3HhzIvZhi1qtq6eoaALz33nuQ1vhnvpynz9U0TQgxmbh0t3p6Hs7S/AQtMD3z3PvqJs62d994++3n3/fCfD5PPitEND8+aZom8boXi8UT156PreCT09v6GMbjKRIzW8MZsEHgVJvluU3uc+n0ts2jzosNVQiJEAmQALPMGMPDlnNr95LlHZkTUM/c8VwTjLFNtVwuyulT18vlMj1uGqOxFBv39T/9Wkbg6totjx+UpfcRFUVgNpvlNtMoORkUpRhRJfoAPgpz9HLj5s0HDx5877vfP9o/cE5A4RMf//Gf/dmfvf7k1Rx5ZDL1YTIaW8N7e/cms0k5Lw+PT4wxxXjyzu073/jmN9++dZvIjEZjY1KxwTY309F4PB43TdVCX5AQovc+jVuZeblc5nl+erJ48SM/fvXqk8SGiINEq5Koj0CEIonEe1YWi6CetbfPOlN4biwT2yA2UMGI8pD5DF4Qn91Xzxtx40Oq9gFBF9fLxM56V0UQiVM2DBlz5eoTB4f3U1dGVRkJUUADImsIfd8txpiW96RvP7+S///svcmvJtl1J3aGe2P4pjfky7GyRlaJZJEiqSpKpJoSpUbT6tbQbkMNe9PwxivBgP8Nw/BGgBfyQoa9MOyNGjAEudGSKEoUXaRIsYpkkTXPVTlXDu+9b4rh3nuOFzcivviGzCq1vcyoQuLly/e+KSLuPef8prhWUJ+tukvKFbaJeQ+wK9zm7wEAtl1f5E7HaSMRia56PiBA0RBcpNkYaxHVi0TyNmHL9FON3rZVLWmWLJfLf/tf/lchhL/7zrdjxowIhKDN7gzRjQbiDCFeS9GljJkFUEQ0QMdUbJL5QJGp1fKtwuFUBTCqPjuUbHdm+gMwuu0fuB/K94CI9genNcQelXcNEfrIdgs06fbEoaN0btAQNsCruAsDEkrDLg7QQWd6vw6tmzh84q2x3TvdDyltpuSt91L3muP2uDV22Wy/G46PAgCE0DVv8YtoOM27edre7Qyd39FnxgJVURUAMTQWqgooAArAbddHsetTgFAn+XC8KO5cvvjYzZMPy2Jm07QqSmMJ1WJUmSAaVFVwCogMKoSkEOmqCqBE0dUlgGrkmQBgUAVlBERSkAjgoYI0+TShSTBu6iJSDBJTJQjUgyoBKQRQL3WsMAIGYYq/qlqrVeD2EWPqB4CCD1E4DSKKAD541QCizdSNIFJV8WHL9/D4dAfjbHYaPb6tLf/kT/7km9/85h//8R8PJxMNGkIwaR4nYSEoJ6Yulkmek+XrVz569913P/jgg/fff/+tt96KPn5d5DEzh+CiHV9HHohUk87xTFXrGmJzaAw3QUNduFBLL9wk17V9X1DZFj1T31K/NXUUESd1P4qga3I61l+//WPdDqzDPveyjxYiYkDo90idL9bOli+mxm9Tkjo65TrwyLDuztKpkjYW08hNF23djLdavogGdIx/VTXEO/kVrve7nVgOEdEm/caYmVFpg/7USeycl3gZJEkyGA6zfKCqVeVEFJjJKLhQ17ViDMnoVnnFdiwaP0xWEyQ0XFwl0Tjqhi5/r0GEZGWX19n0348GtiGh7FNwRVsaUts6MpKSqBIjtdhRY1wZP9hG0hEFVOrLsozaGMMmyxNmPjk5uXHjxmw2c1VpTWoSm+d5nufxdBjmk5OTq1evRvtQAhrtj6rSKYSrV2/M5/ODo7PT2XQ2m126dOnGjRunJzNXVWlmJ8ORqu6dObp4+dHpbHbl3ddjkImA1+iyocyEiMA2QWSTEzPXZXXtxs17J4u6Lq21Zw72rLWXLl0cjQbeORG/XC5D7ZbLZVmWIYTI2b5z72PvfVXVsSiMH3K0n4k3bzTXjWfcGzw6OkrzQVm5gJW1Nsuy+fxeNhgkSQZBptNpZIR2mSv9atu0MQwAgMDAxprUGBNtk5iNiBhCy6SKseULIcRZde/6VERN0rQn4NR+DCO3mZbUGkE1xrao1qZVNLOpqiTJmLmqa07szes3fvHyy0Oo5if3lqd3ZwFGw8neZJSxTZkIxRCP9vZcqBEsKUAQL+Iq//GtW794442Xf/ZKapBEs5T/xTd/+6vPPz9MUxLwyzIbDQWCeGcMjfcmd+/eLqZlnufz+fzFn/z0Z6+8Op0t0kFurI0OWzZ+EZE6F21I2RArBFgPdK4qF4JcfOTS5cuXB8NhDPAwWcpJYrMUtLmY69pHd9DuvlNVAoiC6o1VeMtvXftuHDv5mRsZ1puJ5D2op1lPoEmY6ZbxnVGnn5jOF0JIEktEjCQBL168+OqrP63r2tc1AAROAHxMtGILawSTFgCJ0r6NI95XPZIaPADW67R8DzCpf/C72PjAW3sO7DtOx8Jdo+cZqHNIRGSEkOMHWEtFwMamy2WZpDkkye///r8+Pb774o9+GFfAhlMTggYJTY0JzXdUQTQqlcQQqEAQUGkyeJQEtAnShc4hM6IdD1LW7eyLdnj3AADxp0H5ds4fP9Xc+wEPjjuwxG3Fe9ypH/gKV6NkImJAIgoqESBq9F9IG/Qf2GWP2TcsbauO1W2yQezcSbDc+RY68zNVBfAbVE9Y78oEtA3hgDaXcU2S1yemblgAgMrOU3Yfqie14Cqixq4v4mihd/e1XR+gQSsiwWM+GV+88Mjphx8rSLS/UxGUxuQBICBCUTU5uojBWBRQJmjd/iBOMiCSG0S8B0SLRACi6gVUgycCtkyAnBChQcMKFD2NYFkBgANtCLuNslwr70gBREMTCYUiwAkSYuRRQVt4EHAIQr6ZyKgTaPwpwIBRUAQiJkY0/DCK/eHxqVG+559//k//9E+Hw3Fd14ruBz/4wXPPPf+N3/otNNwYclaVtcm77777zts/PT09ffnll19//XUAyLIsogFJknS9nDEGQLyvQwiG7EbsmzY3j2fmWDL2y7WoG3TO5WkaE3iLouhnf3cAV79J2+BD9skJHfijJumvld1Cs7Plox5Pvd/1db2BtEfzpEz9li/WDV2UwkbLF3qtbB9s7BLP+h4zzHZjiWdmy6afeAOdS6Sqj4alsDkLbLoXthG0id9JjH3wDtq9mAaqTWKMNXUAGlvTQWT98xtCQDKxYBpOxuPxJIjOi2VVuaIOAaLWCZUQFELbprZnocMYG6VBrD+YbKxCIprRP0Gds8vOSXCnh9xideJGZ9gwMwBW3hUARLixb/WnGxCkT+IP4pxzdV2H4Jk4TVMRuX79+tWrV8uyhBASi9baJEtNmiBi8BqsvvHWO9EixTLtjccRGi3KxdWrV22Spmk6Xy5jPsp8ubh3ehJkOJ9rXdfD4TAd5DbJ9vftwZe+dPfu3cbYoy7rug4hoGDta8ts08QQE4HYsDfZGwwmWZYNh0MAuXv71vHxyXQ6Pb53J6oQfVVGm5bo3UJEyiJhzR8fgGrvWVUAAogBVbJKAkDj8f7eweFsNjs8OHrtzTefeeaZSONEVQaM9zszR7Vb17rHksU5Z02aJnme5wqMwNB85oKoomiyvslHiHnsXbFujGn8OdcxfBGJwdzQmv0ooI2xRr0xgTGD5WI2GmSk44glxrs4z3Pnirfeest7f/vuzcWdW0ZdNj4U0RDUq89MaozNEhNqpyAgCqrB+8ViMZ8uXn755VfefEsUiMzTTz75a89/9eknHk/JDJNMxOeDtJjOOTNAULpyUcyLugohvP/WW++8886H164XVT0ajWyWKpBJk8gvzrIsT7OIcDIItzbC4oP4oEFEZblcIpK19vHHH8/znMkcHh66EDA0OG1owECbZOl2wU3UBEWu17vUqWjaWVg7IcL7Aw737XB2/OuGD1a0CRER+qeIsiIAKM00Jl4MfHh4GFen6PYUTADAxi0lrBZwkThhhw1V80YwQMsK3ElGZYCwA5Pc9dcHkPEARbUlU/S+7rDXIJ5MEzVR1zX2rvnYzDPZ6MINAMayqjJbIvAuPPLE4//u3/3Xd27dvHbto4gZ+HadbJuGZg2s6zradUIQY4iJUISp0UBEuQBqowttaZzSsmsfRHDd7nI7y5z+J0/EDwCv7qdt+7QV0H+yJmYrsg/gQUpOFdyqB+JHQdGFNXoUb2zcm3EF8Y7o2W9u/HxDkGm/0XdYeDDfuO8y0Bt6t7oPwL6ahja4pmG1vW6IZTZIp9HoYaMyeRAYiwpAMT4hgogADA2m1geMJfpOpUl2Or+b7w3m9fT8+fPv3UgWroiof+s3pw2tgzQoELXOviuiedPsIQARECEDxn2uFs/MlgEwWkkDImgQZCKIUkCMSbYhhIRUY66QiHa8rgCt15GKggIqEiAKhkjqAhGImAeCqBKhkKASNXZxAIqkIEKoAIikREioD1G+h8enXO/IHJ47/9RnHq/n04wtSLBW/v3/+j/tmXpR1SfT+d3je7c/vn7lg3cX02NOhvEuvbA3aG7RJEFMG3c07Eyn4mJtPK4EG/GOjfncABHNcwCuu9WdWAhlZjGzVjWoeMPNXdKV4H7Ll5+2MnP71XlX60td9NdH6EWxb7PhBfvsGlZcgxDbpQpCC02YsKbui/TLtQfszb0807bAb2Wy18smEpG4ZPfZDrEM3ZjA9QSBvAHxtfLC2IhW/d9yRH03mt5Ov/rF/m5hxMcWKKI6zESeuuw7RMzzPHgf6/uZS86cOZNM9peB7ty8630wNmWbBasS1Is65yQ0BZMyMBsACCIq8VMlMOhD8N4pEiCUwTEzWhYEXwsRE7MXkMZUXFC1y9ouy2gSq0life01xEhv7LZDEMWmHETRnqeLQnC1tVYMVZUjIpNwAMUEbWqZKTI6Q+VjyJuxGJuxEILzDkSLxaKua2NpPLQYyhvXb7z+yosSnCtmPMzMKAdrB5MDNhkZMxwM3njjtRtX38uyNMsTZBOQlXlRVa++8erx8enTz3w2GyRXrl/N8mQ4yg/2z/z6P/vm91/4Xgiu9r6uvDgPIFlqs3RvPLbD8TkiKori9PR4Pp/HlLYkSeaLqQ8yGo6Iq2e+9FxAPdjbd666cf3a6Ojco48+cuP6les3bhTLuYiIryP0o6BMbDipAwMAcXN7o66u5+BcYgwKGCWpBIHHo8PFqTs6vPT2O+/sTc6q2GJZEhrDSTrIT47vJqlxrjrYPzObHz/zzDMmtUVZAWGqkI/GRNYD1AGsNcRWVZ2vQClJkjRNvQfmFIBDQAB2LrhWkmoMNW5A0txc3jXlKDEwoCGyhIyAqASEcb9lRmxwQpvNTSrKkE4my9qpKosbWvXFXKrFGz964eT6teM7N33hLl44h8uSERSX2Tg3oRpmacYwL0u2CSfprXtTp3Dn5PTln7/ywZWPRiGcmeS/+tWv/OY/+1pmMLEuNep9QYkpQr1YlsalxpjFolhM5ycn05+88eZHH310enpq0iQdDiJt0xge5jbLBtbaJmGCGRETJuccEoUq1N4F9ZUrRWBZlWk2eOqZX8rH+56SdDCZ1joYDokTNilSwlbVe+cDIpI12i0CgEAcFIITCIKIXlvor4k9kKqq8jwHIokegaQ9IfAmyROBo6X4VmFHiESRk6UC6pCAMCEglUABFRAABQURVQSIoPXBaFb41jSw3zqiAiOBIBOqq5lAtEbUwXhy5szFN++eohqtNU3US6VhYa0VlzHbjiKeJElq0mUx7xJE4tqCKMYkLlSRbBFDCpAQtOFjrU0eoeFoKXH3ufbK4qZ8XkXbxT4zRv7E6jZALzOGIU4TEFWj/wQEDUiJtVYVvHfVQsAHm6USihDd0Yw6H2LASVBPmvmgVXCj0Xgxmx9duvwvfv8P/uN/+PO6XLqqrsql+rCcL+LwpRRQDQiCoXbiIBj1LmZgxgYSmaxAECcSIAiQ0Y2MHNUQGrfnGGnYqf4ACRVJkRTbGCRQRUCOW84q3h20rHzvmul8hHCdc9t1UCjqd0B892kFTafIAEAiAIwoDbbM3WabBlZVwb7fG0VmckSU25+HRhaAoAChZVALQIAgKMBqkqbnEUXVaA+Aqgrcx/dWelcRFwPkRBCZAVhDUCWHxgADRj0bxPuImttYos0bMjASA0sz1dBOsd+0QX1D2vbTFXUb1VRk2YBdeaH1Z2oBFLZUNupDdFnZbPyib1ysBXu2vfFG65rAhveRWAgGAwM44MJoDWoVBgo5IlRVRWRJE/Euy6Ssjj3jcLxfVCdJtq8BHjn4/Ps33gm6BBJlUakBPTMgAQHsb8AGCsErAkEI0YaAgEIAYAYGEAfiiYSMDYG8ixdzN3NEa8EQiUgMCa6FBOJQjPuQs0RAGBETBAmsQQmYIAQIAoIADEiNGJbQKKuIwxSSEaECiKQCHCoAYAQiIIVsUj9s+R4en+ogpOFw+OUvfeXerWuze3cGWRqHHH/+5/+XkI0cTUA5e/bo0vmj0sHGBK4trVZRvNSHWei+suPN4B3Vot7ByniAMVdcGTZavvVJlXYNjw+rlIVG8RUEAOqy2MGYN7w2bG6JlLbnASMioAQUTbs/oeXrY48Baaev9AYY1a590kcs+zbiG2vu9kxRekeEQfoYHQDU7dyu/Qx3DA7b9Z0Q0RWLhgsccRRuaD9ZloFSFGRGKRERDfcP9w8PsmxwMj0NQcaTCbCZTRcCKJG5oJthDx0I07wkwAj/CqzUjBQICElX08TuE+sytXohs66ua0beEKx3XtXNGxeoW4yaGQjIORfa6ySK0QeDQax1nKvruo5hj1WlFCA+dVEUvnaqWte1iBxMDuI5eumll0LwVVmkaYqUGLKT8Xg0GKKC+DCdnly5cqWuq9oV+eB8VLeGEN5+++1bt24Zk4DohQsXfvijH+/tnwGlKM36wz/8w+9859tXPnz/0UcecVVhDB0eHtbV1BhO0iRi15PJZDKZxJjKJEmKcqFBptPp5MJFZp7sjX3txuPxe0XxxOVHLly48LOfvPTxndsHe/tlsWgQQiIECCJFWVIy6C7nWMBRe3YAYD6fDwaDLB3E5x2P9ubz+a3bHy8Wi688/9UbN24454bDYfSZjKcpyzLLJj88nEwmlXNpmiITIUebeMDo0INZ1thsgq7dVtt3WYSvN+ACUSUiw430XaRZNCITsnflN1cFI8e2ViNFCgAAjk9PDkeD/+eF7129dePKRx9N7378lS8+W4ueOXuuLJcAwmlmM+sValGT5bePT/aTvHLh5se3v/vC9+fzuU2Sg72D3//d37186Zwr63SYGWPm80WSZxq0qsv5spBlGXkNV65f/cmLL91bFJHyarMUUSMnIlJk09S2KYUcWdDeO0Scz05jf1IUVZJk12/cGE729o/OGWPyPE/yXERGg8H2jbBtQXk/8mRvue4innGnWGgbALkfsLNt4AFb9h4bUNtO8dsWiLEjwwYUDg4OvPeMADGDAdvFPChA6BLtGtOvHnmhN55zyLQRsoqI29lxAg8CuDbe74Oz7HdyYrvJYI/K24R9Y6/U7kvTjYn6dtAmwz388i9/6Z23Xl/MpsHVrqpnp8dpmn74/geIOK9r772KJxVCJEJuzUIjCb4jQxhQUXV13ScVa0vs3ODXNDesDxsDx87GbMdJB9qp9Os/Xf+fGnLpfZj829TNvps3hIZYvOWmFk1C5AEsxI4/0l02QdpWUKDHZGkLelAB3GBs9j+E7afob3zEKMF5XxMBUcPzE/GxcW10MCAAogqia3zLGNgLoJ8eNkeULpm9Axth3fpue6vdhkC7eKSdf26c+k49i0iKSGgULUoSBOtQm1yTBKb3jjM7KCtn7MC5qiqLbGRrqNN08MQTT3944/0sy2pdCDlFjwpAzewozvARW7xOlREEQYMAQhxIQHeta7AJMK/8QlU1BEeEAKRBlCQobNRdivcJ9mzvSmwvWBVoMHKMljUKSsDQtegESogQEFEHacP/ivyOJH2Yy/fw+LQHkk2fe+6r3/327dF4knDriZekSkRsiUg1oAYGyZpY0c2LOEpl2pavt5Ptavk2zEu6kn1MvPFj2+zHjjeoqjEKbKPO67ML1r1NuNsd+z4fsQBd9YFtd7RqmZpGSAAAg2tuVYnmHh4VQVbUphizo8CAGLZNQWKj1NIpWy/NEHMgyBgV0X40TRx6xTW69YmWqFLqtXw7CS39IMHm82QOtGbaSVsoX8fnbNkm2l/QlQ0AIEjrjkiAaK31SF6lKp0AEBoAQIZnHn+SDHsnZBKD4lxwVV17p5HSqaiKnWPqqlEHgjZGVpEi7VY2yF+iSZJ2L9U551zdQXzRbKCNVttBsOlv5P2o5f4Yoqoq7z02bEPI02yUj5g52s/61kLW+5pUiciJd1VT7hBDam0Ibjgcv/DCC8vlcrmc51miquN8lJrkzP4Zg7Q/mUCQD95978a1q+PxUFXF1UcHj4QQ3nzt9ZvXbxbz4sIjB9baW7duVVU1mUwWi0Uka1VV9a1v/c5H77/305/8eL6YHu7tO+cmo4MQQpKlaZrG2LEopRwMBkS0D/tlUcQcPFUlwOl0uphPh8MhM9+9e/fNN9/MB6OIcgAZwsaPWltPVEBUCAQx/RwAMM/z5XI5Go0MkXcym82Ojo4Oz5w5nU4vXLr4yiuvfO5zn/v444+Lsoy9SpIkZVlWVcXMiJaZz549Ymb1tYggEDIiADMj2ywbGGOITMRREKE/XeY236W/MnQDl+4K9y60mqtNkwAC5V7aW8OCA4tEDFR4x5FvAzCYTE4Xs/euXpnVHpLk0aefPvfEE64qUWGQZd4VpSKDGaQGbBa8P//I4+++98Giqn/285enx7MsS0b58He+9TsXzp4PlXN1iSIJMii5OtTBVU6WZaXIi+L01Vde/+CDD5yvFssyTdMkz5hZNUSXzu7PaNWBiBy9N1CrqorgdrRXvXd8arN8/+Do8MzZwXDMxlprwXC84zeY9vEjka06uwU3YJtsFt16IrjeLODtQz2YaHcfq5WNWZ4AeWr2miBCTf5ULzLtAUS1jrO9QbmM5/3ChQvOOWACyyKCBA3XvaNqA8CW0fyGGorRbE/0dsaiSp8ICw9S9N2vIdnZBK7yLQAbIn37iyGEUCszc/v4jB0nUFBKZkYE7z0xhqDnzp3/zW/+9iu/eJkRju/eOTo6clWR5/nx3XtpUVR1UZeVekfY9+dYvREVHwITKkiAVlDQkGIAtBUZ9lfXthElWA9p2CBzrmv5dvu1bnZ6XVWtcL8f3qUcW80NG6Ey4MbF0D1UP5eogf62LsiOB6SqHnoRjoqoyoihoSmCqnb1UnTG3mp4dgzZVzK/wMGHJptRISQYY2ObphHXWOvR8RVa0WZ3Z/cVKKoas5sUdidPioTubPb7vX48UjdW7hryLTNV2KAp9SlX/fpNRECdqkEwAITIijHg3ChSOpDKHZ8uT4eH+8WsHuRnQGiUE4ISoDhxCsPxXmYHCzlG9sh1/LSRAdGAIFHorurY+0W2eXwhzMgc9ztUhSDAbFRVIRCjAfI+juVVNQhJCKBqNuQ52iO3a18fGnFOaAxgsWk228EAYP+DJwICoCiAIWKVIAEUsNElgsDDXL6Hx6eV8hFC+MKXn/vHH36/BO/KJUYDkgAx54mAiYCALRlG2gnExXu7deFt/ourzPqMDVUBmHcu1v3Qhf66v93YNONAhT7ZcmNH7O8uGxSF7enyZk0DK5rlyka5eU8rZ5EVtx5pm1a6ITXsbGwQVkNXiY1laygaO07otV4heGgT0Nfm5VsOk7FvdN5vnyBYj7Tqvm+SFNqlR3Vl00DIEIeCut4vGdPUyozEsdSmoBAULSRJkotyOhgdHZ07PDq6O3flYuG9RzaIZlm5oGpsWpaVj+shkGXbpix4VRVtXksjv0SKVjdRF9J/O/P5vA9NWGO4TfXoAi2IKATo+PvQS4fvHifCWdFjJqbkVfXS+6qu6xDUJgmzHY1GZ4/OJ0lSFMuyrJo1HgJS0OBCAO/VORecBwAkzFMzyAdpat97962PrnwQvLeGI9KSJ4PDvSMIeLh3mLC5ce3aP/zgBSIIbnnp0sWjM/uz6cl7771/7dp1CWCMzZL00cuXf/AP/xB8uHz58mJZhiAAcDqdg+LhmaN/9Xu///6771698uG94+liVqRpOgiDmEwQfT6MMUVRVlWZJMlysdjfP0SkwWA0m80QcXo6NdbYJHvz7bc/9+yzripv3rzhgwStQVGbCxhUwVD/JopBRlrVLs8HIahznohQaTw5ADR7h+NfvPrKuQvnh5PxrVu3YzADIg6Hw5s3bwCANXYyGh8dHY2Gk7qsjbVAZE1ibGqMVWRVLIqC2RIbBMJWc6uqtXPSOAA0hLH4Mo2xACqhmVVEBaYxpr94EKO11lqLrasBtrkgseXDINEHIFQ1pykZG1AXtVuU1a9/61v//Hf/pa+WJ3c/vnf39vHxPXIyn57cvHHttK4C2jrw3dNquSJJFPEAACAASURBVFzevvt+VbrZbD7ZP58kozu3P/6NX//G87/8HKowa10ub17/SINmw0E5K53osnbXP7795rvv3br1cV3XgChKw8nEGI6vNk1tlqY2YcsmsWyosZxBUBEJor4qiFBVyrJ0QQoXMEkfe/TxfDjKBqPRwZlIyB4MBr6q8uEw3jhx2qWqUUEU1rH9XgmLIuKlMz0Oqhql2iEEAA1MIYQ2jwx3UjNERJtcnNVt2Pef6HsvYTT/DG2QNxAEAgAKscR0AEJMogyyFiDW7jSoPef9lWiKkIAuXn5kMp7MpqciWjlnCH1QVY/oN7aDeIU45+LwqMtHjXV/Nxzs6xU3sI4mXGFLrPhgB5cu4Htn+Gpvr4yTTIIWHIsvJgQnTiVJpPV/VFU1La/BBAUh4qIsjUFrTe3CM7/0hXNnL77+6s/3JvvB11VZuqqoHq9u3bk9n05npydVWaBKe721tBQky0CAKKIYo9aDaIjUU2yREWO4vczaEDHVqFhAxNYqY9PocuMLaRw0pI8Tdtap67WEtnOKbXeQFfy7lsLbw2G6AFvRlWEJbOVS9jZfF+vwuDJvKBJV1cUPo3skRUJMrUHgJtMSVjP0nuRL9ZN8TeO4HoK4shLnxTrnnDWmDeARZo7zYhUgVTId9Id9H/J2J42zCdTYGaJsJ0O0IZzUNxfYCIrYSHrYWS5G7sk2KtgvmTqNRohxhcgIqEoAJGpEjSJ4LN69+eK96dvnzl66fO65ohxYPs/uTp6zEzca5EvxVbH8wrOf/+nr31fjkKFZU5AULDAzLZqOqzf+IwAmBARjqW35SEQ0ilmDgqIxNnqfE3oR0Pi4EgAUgkIIqI3xT1yMEAF7/gud4Q1Kc61akwkKQpDYEWLE+jQET6iITTK1YrTe7SyBIYAgoj4MaXh4fGqMj0AxH4z+4A/+8//tf/mfJ8NUQkWkAB5BWQGjbRoaUEQMq0WwW4RVsJtlgAIStnI4Wvllt7kuoH25GvZgbmxNonpZNNhFsqwINgANytRQJnbsGSvQvIHs4w4KGG1418dLXYpXL5fP9ImRAbrFkXF9chYn5EK8rc2Lw+N+yxe1Nwkx7EoGh/UMiQ7C2iBf9ZfabesaJAO7gnq6iXUf+hNu11mgbSfohjXQ585Bo+NqvO0VlTgILGtPdpgPxrXwbFkty+retJxXypxikjjnaleLqFeR0iOi81LXNQBChpE3jGQAsbEjjWQqWmnZoXVM7btI9z8xH1wX2NB54WiQKDmPFhfNe1fBdi5urSUTzzu0ng5evAtSI6q1nCTZaDQ+2D/a3z+oqqqufDwdPriqKlRjy9d11OC9z9hORhNm/uij93/y0otEaBO21k4mE2OMNfkgH+3vHRweHl67duVv/uZvIr534cIjTzzx6L17d15//Y3gNQSUABcunPviF77wyi9+ce3a9aef/qwKLueLJElu3ryZJMn05JQN7o9HZ84efeMb33jttVd/+P2/n909SebpwcFBbF+ttYPBIBoPlmVp2ZRlORoMb968mQ+zYrE8PZ1+9Vefu3Pr1nA4qWuXptkXz52bTU/v3r07m83qumy0N7Hmin5CiIiN2NIYG0KIdprz+fLixfOfffYLZVn+8Oe/+NznPpem6fXr15eL8sKFC5H9e3J6L4hHxDRJnnrqqfF4fO/OneFw6Cg6qVBdu6J2TJbZJmmORERdqhWGIAA+H+91WSP9cqElUKm08evGGCLAJsdJEE1kpRKhZdPdUAZRAJPEMhMq1EWBg1yCSBBjE+/9oigL52tFa5PheMzD0ZNf/HIQV50sksSgitTVjWtXf/aTn7700kuvv/YaM48Hw8P9g4TQK3328+ePzpxPktwQzhcn09myFgzL+ni2rIL/6PqNV9966+7pKSADoTHGWracsQ/WmgjrDdKEiJhxkGXRK7LLu1aV4J0Gt5wVirwsimXlz168uH94Tonzvf3ReE+AhsNRkmUiMhwNutlOJ6yCppQPu7n0gDE2o5u+9bkSANq41zY4Bt0njGHHVK5b0DZmfE1nFddYFKIgwogoQRBQSFZ7B3eAXr8K7x5/S+BNNJnsf/GLv/zjf/xRUKAgrU48EPsNBmBsJquqstb2LS4AwEvorzZdDXffTXaLBNjXiX0afA92GaVupLx2bU03hF2beAIAqbB3dUjTNElTABBFQmKyw8nB17/xzTdee/X2rWuKONmbzBfTfJBNp9PT42GxmGtw4kPkUNR1HR1HCJHVG0JGICRD3AE7a9kbYc09q2me2ezUa2wzhAFAADdgwG2axvqD6P0ap+1zQSCI1G12LTSKvR4OV8AabZ8mhdhEQExpX4N8DUEDfjZ7axMf2hiVrdcAQdzGG9+ZQdV9p2pYDAoqztUiwRHVddUaKRtjjLUWrAWGyJXo0KzVbRjtLJEbn2fEmEywzYlVVWIGWNuO+/dX36W8a/+2Sx3nZCeZqz8c72qnxCRAKUqiGoASAQ6Sg6Se6iIcv3v9p8nw+GdvXZmX8qXP/ZvlSZGnWofCDnBWnzqdlXKSjzUboXcgDKTQmJ6oqoYIwMdM4o7RsMIh1bcXWESsJUmM915EiRU1IAoSpAyBQAUIBBUJm/FGG6sJXX3VCGpqDy0216H17dA9XuwIClEcHJm/SKBxhoJt6nz0ylWJvqkB9WHL9/D4J/R94uXyY4+fv/jI/PQOITbWXoaIgAEQiTkO1KEfChcUFAKJ+uBjWmTkXgOAAAEAt97c3UIOqgRIvMPRuPW634HF7awhWpOYHTtEb5IaB1pgTbxpFUFb5vbak8Xv9294UEFQipM4BAAI3kNXbTRSwhjU123h3dgQTExnIWxbTTAETICtOr+ZYOMK9lMFQVxlFykoRyl5fOXYLAW9h+2/EwBskka3GsJIQOfm08C2/+G+lq9fQ7fI4hpWCdSxpqLvFQmgTQYBrVe+czx77+qV+cKhtUgmgJWqBkJmRk5CqBE4yYxzQTEoAjfxDOpBAXmjQIk1zYoDDNI1/4hYlVXHUCVtZwC9csdVdcxb61IQ+5ycNRYWNuVvEBdCUPGhdkExSWxqk/F4PBqNiIz3RWwK67JaLuchOEPqnIujc0RlJLZmNB4y4Y3rV178xx8BqLE2SZLJZAIAaZqmabq3tzccjJnsiy++mKYpGTw6OvPIo49Urn773XcWy2WeD6uiOnfuwuXLl4noypUrMc4uXh6dvih6gd69e4yot27dyrL8j/7oj7773e/++MUXT05ORqNRmuZx3OucizV6lqR15UMqdV2F4K5du3bp0qXFYlHX7uq1awhycHBgLI/GqoBszMnJyXK5VIhQRnujUefNjUTknajivCgHo/FzX/2qTfMf/uOLZ86c2dvb+/DDD1X18PBwOp0enT1UCLPZTEQY6eDgIE3TzjwWkVUxxOucjDGJTTJrbSyMmJvCJYKWykls+bbLoFhhRCJZ/BkNEtEPS9HqlomQ1tngiGhbBJ4InHOJZoY5Vj/e+8FggKhjHot6Y9NxmhXlMriQjya+dnW1NJw89ktfePrZr/xn//oP333r7b/4i7/42U9+SkXNEMaDcUCdFeW8KrIsW1T13dPpsijzPP/wytWfvfLqyXxea0AyQJInOTM7V2VZRkg2SY1pKQwoBMYYpjVTdedd7Z3TEBaLuc2HVVUNR3vnL1wqnKT5KM1GyEaR2abQml3FiU+XPdBKn0TW0hj6Dhwr93ZoXUy2fQJRsK+f2+a5Qc+ic4PfuLWMiypBF/vXOHhRVFlhC7U1gZAYELhffeMuQmnDr1Qmks9+9rM//8XLIAEAg4Y2ZDBsTNBiUGpZloPBYGMkF9vMTh0d7aD002mi1mmBmwzVB2TH3S+Vu2t+IvujDTtx/flp94GX1dJaGw1LjUmc84SI1oKSYfPU08/cuHnNu3BcFPP5lNTXrgKQxJCACagIJAIiJtLTSCWS4AyrQa5hHXQFiDaGAUM/b6DxtbZmJyezYwyt533zToX//f7sx/BuIKv3afn6Komeh/MaUt3A2Btk4T6s13EjV5zMFYTYDzmI6aHQ0uc7YqfZmALfr9lrn5v71p1dskgnWonyYJNYY4xh21GN+kLoPjq6LbjdcsCJfw9boRQSnSpVsQm7iTFOa2YBawv1Gnuz9/hxgerOiGnYrgEavIGbi5p9Wc08FExAKbz1weuXL3/dGqi0TEamqE/fu/aLq3fevze/ke/ZpZtBSgjRYRoVFNFHW9nudfVXpNZcpplgtcpYAJD2fopu3mIpEoNbwrMKtXQ3WQ1hBNaCLpqYyii07BjZjcsPxqC+5lmIgJrJQONlFBAIm641Sg8QsVHUPDweHp94eA+WAW0KLL/6ta///Xf+klQAkUkMAhPGNgmAVFBRBRu1XkwhW9FdSBGg0yLHGwMDbttp3k/pQby2pW3EvGyPAHHLr7nP5Nx4nO5B+pOkPtmv/1vS23W6phURPfhujW7lCohN0Gx/O4ncklb1oIBICIAgCGhMujO8YZ1l0YU09Mdj2CbXKTf6jI6u386l2GwQLbryZdUjtW+WonMW8oYsMBKZGsXTmghK+t0gEAuwINd1mC3L49OFD5gMBsTpoqg4MQAhqAYvqqhIIiIuEBGTNQwdEymuXP09oA5eZTXE7c16m4xgIjJIsVcWWOEVMbSQiAJRj28MDQ2utWyJhS8ihuBDCDHygQFFgg/euVqArVVr7XA4zPO8o4CGEKq6KMslMRgmhcBITcFswBqTWrNYzN547ZXgqr29vTRNsywTkfF4PBwOB/l+EHj8ySfeeOvNZVEMR3mep+fPn6/r+t333ymqJRAUVTkYjUaT8d7+/nJZTqdTAdzb2zs+Pp5Op4eHhzdu3GDmxWKJCL6uAOTq1auHh4d1XX71q8898eST77zzzttvv316ejqbzaDNgRyPx9EbRkQGg8HNm9cnk8n58+fv3bt3fOdunufj8ZgYRESRObH5aATMNkuLovDeZzbbKLMIsfZis5TIHIzGn/38syZJX3zpp0jm0uXHZovCpjmQu3d672Bvj5nLsiSiuq7Hw9GlS5cAwHs/mkzqsmQ2bJKEDVljOCFjERiRjTHWJp0vZaRdxdlpZ9bST1vpkwM7xh0RGUOJsWzQELewTL+sNPEeACJgcBIACCm2MSoio9FoOByG4AyBc64olobSfDQQr0iYDo1lU9Vl7ap8uP/UZ7/w3z3z+Vs3bv71X/2Hj957zy1P2eC7V65OUru/Ny4Xi5PTe7duXr1+/frNW7dMmgQkALBJFvMwBoNBYqyvnWkFzESUJImxRIDQJo93cH1MBPFVNRiP79w9VuJLjz4qxLX4vdHIZPmiKvf3DgTUe8nztCxLa3nLVuE+YWjN8qt9HvtOM5UVuwLvK+T7p1rnt4uz9mpKBRLQ0HjrbtFHH9BxxYmYoBLRhUcuJzYN3ol4FSAiCQF7pgsdkhlXzlXcWc80XwE1SMzxjBTGT9PvPTit4QGhfPfXZYTo0rzCSyPY4rwgijTsWWnXUqKQZeOiKOp5PRpN4uSmLKu9vXFZLPNs8OWvPPe33/n2nTu3UNVX89pVoa5IAoKID9Ezm7DxI1VUVqAIniNY5gjyxajLLhquKQa6/lMxBIBec9gnbuzE/QTW5BvdxGFD1rH6lfWRxM7PedU7qUQbtnUNCHcR7RsEnO2zGsuXXaI1jQakAbpXwoioAqBAXe3fRumaVZeF255G6/RUANCYiKqtSUEjD+mJIxCRDBvvmHmQ5URkjMU2WwPXuroAynG6vV6Q9N7jGvYYe3ju/7UnSAndmty32urTiHa269tqFAQTVBEdYkASRRLVgLVicXxyky0tC6hqMGx/+OLf/9Zv/m5RuYWvfvbqD++cXk3GMjiDaGtRZQJQhtafJbKzYRfjuq9O7Oofg6hEPsYkxFqOkIEBJXiN0ZvN8twqjrURqkArEUQUbYuqPq04Xj4BUABFEag9idL2iVGh2QagxDsCoSsUAeVhFPvD41MecaX1zhnLz//a1777d98mTARqat07mBnBBgUFIDLRaMTXVReBbdlUroaVppzu1+DtsGXr/xPSGlVm5XrULTrrA05cLeHdzROj1SIc1vd8gPUktw686lafNe8v7RJRYcXg1x44oKtYGu3mOS1Q2W5ssSNRRATRKG4AbNQCO/08w3r6fLSoib1M3HFa3jmHoD0x/eqhNjxj+j6iXTWzgv6Q44vE6O/cNYrSDKwj4aH73EObGKHasMsBOShN57OPjxfLSmySVwGWpRMlFfChsTv34hOb1XVdujpJVuxN75rRr0mImb33MeMREYOEaNHR32tRQcSLSOxAViJpbPo9V9WxsUmSpMMJkyRBJIEVP7ZNKeSo+Ao+iPjoX1G7GpFQNEmS8Xg8zAdJkkyn8/jaFrNZWRVE5KsiOM2yRJwCqjVMBMNh7qrihz94YbmYDfJ0OMiQyFrOsgEADAaDLE8fffyyF/fR1Q+H49Hh4X6aWZsmH135aL5cuhCSPKtK7yTsHRwenT/3wvf+vq7rbDCMmFiEYkajkfc+TZOqqkajUQiuqqq3336btDTGPP7kE4PB4Mknn3z11dfffPPNxWIhAklirLXL+SLP84sXzs1mZQhhPp+HEG7dupVlWZYMyBoIMp9PEZHYphliQ0U2RbFUX4kqIHCTh84iqj44Fw7PHFy8eNGmybKopvPZV55/rvShLMuY1TEYDGL3FV1nCPDMmTNZlsWrnYjSPKc0HwxHiOgFAAiUFNCkFoCCahROtfEkBo3pQKdOARJzKTr0L14bdV3naWYMRYITm2Y+HOv42ElWVVVV1d7eXlFUiFgL2SRz3idJUtbVcrlczGbz05PDg4PhMGfkbJgOs7wsSxGBBFCisQ1l2ah2bll7IRNIz12+/N/80X9748oHL3z3b99+7efBFf/3d/7GWq7LZV2WEhyiKrMAJElaFEtLaNAEccHVTJS0UwljV1/E1j1e8HGQH9+pc04R59NpVfvzjzzGSVqU9Wi8Z5IsLhgmTdIkDeKttQRSFEUysM0NGD1LgLqZSFf3NF5ERNJKZONJZMZ+5R2tL4wxQVycQW9AdhtefCI7ctX6070WxPPNIzSm7tA3lAJERM9olaIOEEBXBTd0hfSmcyAioneaJMlv/MZvfPuv/woRE2OqqlIN5BlUQEUlqEFs+CBau9KH2lqrGhW8CqASIG5/fVv5/nN1V2bXnG+7Gm7TDvuqhL5EcLfj34rq2QVVYDcZMcaoaJT1NsookSDC1iwWMyJjjKnrmtkw2SRLy9IlSTZfnJw7d+HLX3nu//w//veyXLKUdV2DhFFmy2Jx5mA/OAcQdV4IKAxkGBnBQNOcm67zwRW3s4GV1gH5ALhTpdat+WtVSnNlUusIsCEZxQ3MrYMK1+NYaXcJ1Mmg1hhG2pxDAOk1pdsjjD4zaCMvNwJ32jPpD5FXyLGEwC7aQAkBePf1cP9xSdyNDTMAKZruSd2Kdx3DS0WElqJEZFdH0qFwbaUkgJHECBukmw4+3yJmx6dYsyjqbvmu7YR1r7g1a4MWoO67+q3JW5wBEMCA5FEDoA0aAgWnMzBhuXBg6NnP/8r7b9+aL29/9/t/9tjlZ05md6bulmRlhaVS5RwoRWwvzpERgsSiTbomt2VdNUEpXrpVChFYgGLwHjXvq5lCkjKYwOq9ZzTeRUkK1HXjAdNjYAEDtjbRHno+7fETsEwi4FwQAERwAgCQJqTS2I+HEOo6skqBlESlT3ULDfL+8Hh4fPLcEQDAJBbAA9KXvvwrr/78JebUmqjWFgkBGE0yTO1gujxOkgQAgoJ6x2StheD8SqsKoCD9ru+TyS3dKGVd3rqTiL824NzpDofUuav3MXvt0B4FisMipCiJ7RC5nSPGlSNNQ7gkQVj3YIM+swhaD6WOVtrxQBvUDxt1Lq1XANJ2zNIouRuGk/a8VbrNjYh09zCY+k+6zmvqv0K8D5to+xf7GwwxW0BQRUX2Ql70dD5fVsEHKOpQe+/BxIzSVgVGPmhVumDUq3TtlgCCRjngqt/2KooQotc0ad+JccPwYBvIjYybjdIhbqKRoNUR2zRanjZZgkAESqQ+uFDXVRW8I2ZrTZ7no9Eoz3MRWS7n0+nJdHZSlqUPtfMVqCLIcrkcpuPZbL63N05tghq+973vnpyc7O/vEVGe59ZamySDwYiZrUkPDvYOD/edC3t7e+Px2KQmz9PZ/PTe6UlZFgI4nc3PnDk7GR+O98ans+nHH3/M1mZZVtU12yzOHdqoaLCMSWIIOQQDEt5+++3z588//sRT4/G4KKpHHnlkOBzeu3fy/vvvO+em0+nh/gERXb16NYQwHKUXLp576+03jo+Pn3jiiVgUFnXtgiIKNtU8szFZniNRNferUHsf0ywskc0G+cWLFy8/9rgX+M53vvMrz33VJlnh5l1PYm2SZVkIIVpKEuD+/iRNrfeSJFmskGyWI2KIIxwkBFDCsqiMMfFn2BhjTMLGWlv3LKO6ViQ2hPFZ4uvM85yZ48yCiBp/71aLGDfRVdoKgPd1lmVkOBvkcbqhqq4uDSOqWcymdVmMBgPIEgBIydjUuiCZzTRIHEMQG+Da1SFNk8ViVjh/cP78t37v977y/Fde+Lu/OT7++KP3P0gTs1jMhlmW55l3jqwV4nwwEgUFQQUVSYxxdZlmg/613fgSMfbfuPO+rmsfggA6D9l4fHThgnLi6vJoshc5Xekgj3eWYY5K1M4IZwvNkz5RsxsPbcN6/RKtG/w9QLa3E/fb/teOUNFT8EJv/SOUoJFF2Wd7tlDS2pwLEdpmaeNZrLXGpk888dTZc+dn09OiKJjIuc5+RjfTfeKooiWntYUpRJp3p1ZaAwDjNCx+dFEwAJ+Qgv2ffPSpaJ3qbMXzFAjovF8Jq9rXTICCTUBFgIAaAhvM0gEZ/Mxnnvnqr37tL/7iz4cpzKenWWJdsTSsx8fHqDoYDGLf20wDUSkyzQipTdLr0XebfOkdu4n2PoHG2qXXtON6pBPRdre8XSHsDEb/xEKiSxltkr7XLpioySLdity4jwhzU7cWtyVoQ9gNRAZ0RHpWtCZqAoHpPliu3Of6oT53V6lpTY0xrudADqIiwYnrW5fFdZKIrE1WcwFVanL9cMP9rjUuwF2OqWGjnd4+EX1r7tjV9+fRXU+4nQkcPCF4QI/gEYICCQZRz4m/d/vjNJlUTs9MnpZH919/6yXvZ69fOxUNSM6kYCwrMkmwBoIKBadAGCfEYlS19Vtdq3lag7zYCbcpwY1vn0NEkdWbokYo3lzjUSWp2MbGN7Vi/MfWxwi116xRfCLFWqLXuzbFqCoQqAcRBQ3cLbOI0ALt0L+yH7Z8D49Ph/IBiIJKYCZg+yu/+rVfvPJyVZekxARITGyRTC1aVhWbVFRrr0Cm0XQpRvGMgn7KDaw/rewf0QRFtLOfRI1qW3zQSn0/pvv9iokNyXv3nfUZ3ubPQBPAFnvAbQHGg/byDdJCbP0ISTHqIrGLFVYExSbIRZEEVKBxQdW1IRR0vmHarlet/RfqA/s27K1DvJmoQ/dhEFHrcoaqEBSAjBOcL6qT+fLO8QxM5gSDkgdQIFHwXgQ7SLABJYDJmGRTuhOHsj6wrs5qNwX8xMtptaOLKq8w2745Zxw06jbUjMjUeNx7cXVdOleHIMQ2TdO90Xg0GjHTcrmYzU+LclEul2W19L4MrjKG2bBq8N6fPXsWNYzHw7/9zrfv3r2bME+Go9F4kCa5EhEaY8xgMNqfTD7z9JMK4fj47sHRwWKxOHvhbJKYN996vajK8WRvOp0SUZZl2XBw5tzZF3/80vHp6XA4Gk3GXoJ6X5altXa5XDJipEq6epmmyWgwGI0G1kiSJKenp2maVlU1nU6Z7WOPPfbss8/eunXro48+qMsKUOq6EgmTydnJZHL16tUY6u2cq6pyNpsZYyR6M0oTPx0jAQzKYjavqmo4HBZSOBeMSZHpqSc/Q4aR+a//8j8+89lfmhzsn85nMcoilpgRqi3L0jlHBFmeTfb3yLCvneVEG/EPVJXz8bwzGJOA4uHhQUPURYyOEZVWRDTe2++yPfqNR9th2i6ksSiKPN0jIkMQfWCaXPb2OkddpWgWRZHnuVNgk/hQe+9Ugvd+kKWGaLlcumK5CL4ubWpskiQQRImTJEGL0b7SgrXWVomraj8ej1W1rpaI+tTe6MmnHvvJF5758Y/+8fsvfG98dM7VZSVENi28l3Jx5syZ6elpQnRmb98V8xDCZDisRaHNTRAR8erAoZogPiKczvuqcs45ASi9zKvq2Wc+mw2Gx9Pl3v5+9HJ0db03GMTSxCRp7WsQ5SzrGIw9agasBbq0JpDYld7tPdX9bpykrFo+XCmCtsn2HXn7fh0L7AhrDSJI1PV1oqokQRVFmpUTxCPaPjc1Fs/9UJf1tZqQoa78+UsXn3322b//7nettbPZLGHTL0n7DE/nXFEUUUraMClCiDGkXU3c6RuJSBEICdatvODT0T7/vx+qArhm9A/OC6Bv0gEQa1IWtWiYABwABPEKxIghBMtcVdUgH/7ar339gw8+eu3lHx0dnZse3yMEJqsahR4tS021FaQBkm68zaYRVeimqRuLOSHtxDy3zUsAVm6HsCXX3x3A0Go6BfATsbK+900jsaQNmoy2HEyU3qxVhbYFGhv1g3RGtkI9FLfvW9dH1e5bKd2fpYVE0BcfMhO0AYxeV67jGLPmNYBgcApBomlqwzYkQhG2SbR5EdhMwIr9z/3opg+gH9/PRKdL9tugXPWHcStCOYpCUBEFEXXKDkJYzgvw2ZnxhUl2Obt4ePWj16twvbBzNmyM8ahV7UMQRGADTfA8BFDQwKoEij5UfSCuL+eh9cT5tmttZjmrK5AwEuLi5a9KiERSI5BHgXbco6qCgtCGOyr1zrgAiKLGdPhIMDABVIENkcTTKohoiBUVkYkoYDN7QgVRRXzY8j08Pi3MB97V7wCKEAAAIABJREFUMadFlQ7PnD86e/He7ZsCShICUKShCyIwMWFZVQRiDZFJgqsgeB/UGiTAvj2GfupN7n63+iev1IIPbvlUV38NrSK2a4diG9g6eWLraB1bnPUsmoY1ipsaDOxInjtGXxs+NDvXwfslkO58Ozu/3noK2o67ie3c9qvSVpRMhIAoqOshod3/0cWLCI2oBiWyafAwLeY378wLJ2ACoPHAgCgCIYj3Hpj655eZlbgvzwNClBY3UOlbfvVThvsXQ/f1Rlh8f1jY6XCYGQC7gD5t33JXKCSpRVHvxUe0pHYKwkQIPBpO9vYOktRUVXV6elIsFlVRAEp0qDfGxLIyTdNBOhDnDw73vv1Xf3nj5rXM2oP9iWEcZHmSZsYkbFMgnkwmjz/25GiU/9mf/fvHHntsMtl/7JHLy7I8Pi7ybKjhjqs9Ao3He8Yk54/OIuI7776dGguEZw7PKkDt3XK5jL2EqLJBES8hWI7MfxGRw8Oj5XI5nc5jjvlyuYij3MFg8PWvf305X7zz7lvL+UwhpMbcvv3xaDTc29vz3kXaaqty1BCcBt9dqYSYJnnINU5njTGKogrPPP10URRPfubp733ve488evmJp56qnBfQ+XweCboAEEvJsixVAwAfHh5aayPcVHtPRIkx3gcXFACMTZktGUtEZVlHh4nI52S20cSFmGGXLKelvtTxFSZJErtZ2jyitLWOblRZan0wiBiTGIXUtxYIKJJaMxgMCIQRvPe+rsplDVkGqPWiJpNmWZZZ02RcAZA11po8B+d9VZf5cGAmw1AV4pIvPve13/7Wv/xXL//sf/wf/vvTm9f3xjkQITqT6LIOaTawCPPFImFOEnNyMk0nI2o7K1IBVREKzktkrgN4ES/BS/AC00U12jvcP3N2tii8ymSyXzgPdZ3ZJIazIyIQiQARBhUI0CtioLFvWU8QhnWzjZ7N8loxhog+hBACG9yu8LbDxDufya5DW3cHjYl/scqPqKcgCjSCNEFEEEH0rei5af7XXPBXgmrcCZhUVZVl2bPPfvG11167c/t2kqTeOyPQtXwdD1NVAakoijRNo29n/3FiwRpHBh1MGruFDa/CnQt4k3/y/2e/p+2Drs5FI0p0SApI5NGrImIQcAAW0YeAiIYMO+cQjQSYLpZHZ87/F//m31bL47u3Px6NJkyKoSZUxsbCtK02Q0eqjAmy603XKv9gBWd1gQS82XetfMsaxK/vRKrryFsnngfY5ZSK7exvWzZ2vxn0OucIFGkrJyPWBj04i/9f9t6kWZLsOhM759x7fYqIN+TL4WVWZhVqAkAABRbZ4AAR7CZlprZmc9EmIyUtJTMtZCZttJZpwb8hE6WF1Bqbai1aapPYLKplTRAkQYgYCKCqWHNWzvmGeBHh4e73nnO0uO4eHsPLKjbZu3QLFCLjvefucd393jN8Q18ShY1ct8v60PepbOxPSzsmg7GSiBJS3EGEeUbRc4O035WxdBhT2TV06xozn8Vz+6BplIGJ/f/O9KZdrDfsFnbGJ9uFG1i32tr4w6ZpNuCd8Si9iAAMbR4cARhEq62hfOQNSvA+dSOY1q+88FWtsjxxt67duvvgIVpBwwIgrOwFAJwzzmLwQdspBhRYxYAQm94NQbu+Wcu+EwWEzhI5ts0j5jKOsdLqnjSkIkiENsYZFKWJaACUQMFWmSpiAXpIEhogVEDp8GFIYMgCBNUO5MxRKXHNJJmg1ZnQVjBfze/8zu88T2eeb59jEyI0hhRARJl5uSzv3f1UmEEUgAQRrDNZbvICAqOhLBstl5VIUBbrrLOWWQaTMnUIz7XpefBqb94WxoUdIw2wtS8VURFcRyhuv569Xm7OniCfH1SzAbmkFu5B/WTaTbFISIQASKsKYYdQRaL21c9uxvSfbLj27QSraJtr4zYIHi/ZCDHCbIYvBDWEw3/GN4CbzoGDytPmngHV2FTRMlAjpvQyLf288jYbNYxVI0FBBHu6joQWWWKMEVXnnMLKuKINvbVbpDon1hUkaSDnLVuOYbQp3qA4kKUZLOGtkkfsQscSXV+5dM4qS9PUVbWoq5LZo4IxNssnx8c3r1+/jkRn56cnJ0+Xy/J8ekKEIoEM5FkaG4t7e/spuTRN/69//s9PTp4SaJYmx8c34kxdFMWVK0dXr10fTyYv3Lrzla985dP7H5+enHzw/gf7ewfOJY8ePlQRg6Zumun5NM+Kyd7k6Ojqq6++9sPvf//ep/eK0agoii995StVXXvP8/k8y9L79++V5cxXS99UiTXWUvD148cPR6PJZDK5uLio66Ysy+WyiumuMeb4+NgYMgbG4+L05MQYco5Oz84PDw/zPF8ul7VvkNA6G9X3vW+EhTmohLZp1jTW2v2Dw4vpBSK5JM2ybDLZf/ELL33nT//s+vGN17/05aqpAXBRluW8jIe2SFH7tyznypJn2RdefrlNQoyNjKMkS0WJjHEuappmLkmcS51zZF2cJYSl13AzRC0CTNqJIjoMGDKEaI3J0jTP8jzL0iQhQhtFYSJxk9QgIaJw6DuQZAgAp9NpnudCtqkbAGAOKDwZj0d5igjWGucsEoiKddalDghCYFUxseAjnkMDwMaY8bhI0yxxLnEuSxwiJElibBJYX7h951d/9deu37j52utftM4tq6bxAojWJqrgjDWETbUcT8asoQt5ENoyB4cQKdXgg3gfGmYfuPZNJeZnvvq1JmjZNJO9fTTGuiSw39vbI0OqEhVfWSRxifdhCKACAI1DOPA969M5YwyH0D+B0PGpmENkyRpjOPgiz1sxCKVh/37NnXnQxxjUpGgYsmML7G1tB9tKWzdTmeiFQ616MAK1qlgtlrIVwO/QdW1Fa2M5ENE0SZqmmYxH4/HkJz/5cZIki0W5zjUbnmEHB+3AwNE5rx+lPusbzt1DeTAYUs3WE+Cd5UDFtVLgsAu0Pi/TztpfT76+xMjHQNfWIIwSXq35mIgYY501ImqNPTq6evXK3g++/4M8L6IhL4LQKi1pMxTqgZAqQBR1nRG21aTBtM2z1i0JLl/FtkFAoDhY91v+VU9E3xEbRHVuXL3BwaG3XqsVdrW2tprYtNatXe/8rNZGhJWq2QbvYPCbOggkVoIoETjUXk14dpkbdjmYr0ttI8WgavC9WjIzoiEy1AYJLXstJtbCcT4F0DgbKG6a0bdQLJDtZ2pnFgpbYg2rnWxhyIc2yMNyPyIaa4yJeSGSIVqBb8OTJ0+Isi++8qavyBKmTp48/nTh6k5eySA4R85gdKgQGhb94zhRiDcAEXWxaEwBwdCad5eIsEjkYopo159oCwHM0rUNELEVh1MCJMLeBxJB24d5hTPCFsMszJ1tNRBAuytjDEX5n85XC1pPDSWjSD0gGl65/cbzLt/z7fOVBiVg2z0mMg4Ajm/emS8qlJCQphlMRpPDa9dfev3L1194MQneWgvCb/3Bv5iePfFSNXVQCRHz3NpDdtazCisq8GZjscvXIsOtbbVpaCtSA2WiZ7vWPiPZ2yxH9Yqa2hldrsvC0CaCHzegjQAiuIbXH7T7hhY+/Wzbp4FdLY2UDECUPmlrotKfSJxzVXkAUhJalzXbHpMtVQC8pMu3o/2oraRNf54yUF7WXbGIVYVFVZ3Ny1njZxXXakjMMnCQzlWPJd5NTdO00gV9MMUhsPTFckQSBFjxKGCorbKxMGwgeYZ6CX19oXfRHVTCgIji5xpX5c4oFgC8901T1XUZ1TijxrV12WQyiRIj57OL6XQ6nZ6FELyviSBww8xJTBUoSZMcmvDtb397sVgYRAXM8zQ0fv9oHHVr0jQtimJv7+Dmrduj0fitP/j9+/cffvH1L9+/dzdN0+vXrs0uFk/PT/fH+3VZh6bZG09euvPifDb9yY9/nDgTRPYPD8fj8aMnTxFMbB0URcGhQVBjiAiswcSaNLEHBwfn5+dV7Z1zT56cTKfT8WgSUbLz+TzLEmvtgwcPfu7n3zw/P/vh9/8/l6Z1vYzjGUJIkmS5XBKg9z6EEBUSBAQADLSWx1VVj8fjsiwR8fqNGxEaOhqN7ty5U9d1XuSnZ9P5fB6vCTc+LQrnXNM0ygIABwcH+/v7IQRByJ1jFTRERKjG2sQ5R8ZRZ3EpsQC0EkxrtcXb1XSQlvSVY2ttzBojZKhpmjx3ti2RDCcN6W0q42LfRF8EIjSmUY1/mzmT5QlaypIkunG4dJRkTkRs4kaT8Xy2RAQwQAZYhNmjIBE8fTxL8yIObFZkiZvMpxc2yV02VuFbt1/6D/+j//jTT++OiiLP8+/+yXd+75/8Lx9/9EHqklCXGsSQFV2x5hg4zpAihIgWEBC893VgzyEErj0f3bidjffOp1MFHO/tR/rZZDJJEsshxOK99z4CFnw3gKvKiGLvPrqhkbvBbdtgRkXJ0PjsREEpQ/YyF2nYUleGVWjeNQTaIwYACwhAAcUiImhAQVEGAWIRRGVAMCjSnlH7WSvjvGHKt9HJIetMCAL4+uuvv/H1N7/zx3/UQ4W3szIyNoRQlmWs47SAFADpQJ6RHRcHuYV+AfDA8oGIRHgn4uOy5slfG6mzWd9UhbX0aeCaLcgoyBzTMFVCUEFBTJJERDxDmuYAUFfhK1/52j/4jX/4L9/6FyyiqtYm4hvnyPumVcPo/NkU267fZV/NbLOyZRPk0uJoYjoHONSLZHwWJPjzgP+fAY+8zDVR2oyRdpaJt/amGxIGQxSPwMoMrkPFSsdnXClefua3uUwPb3ite6ZcX26I0x9v/klbehcJvTypttqYaKBVRIsyVz3Me4hL/Ne4P3uluo3Ge2tLGCVGBxsiUgJGCYAQXTT0QSIEdWYfJX3l9h1HKVpyCAfF9Ym9dgYXypEZFCLUmBlEQ1EkikKoSqoSx1+YaFNIj6PekgKBogoIKfbhWRTnFAWivnAGisAMJtqIgiECVgEFstTWDkSlDx7beW7g/4GgCN5DHxYZBGZFBGs0TS2iAQhE8dzaWNOZTt7GoKoa81yx8/n2uZM+lsCC1iYAYIw7uHL0M19948bRweHe6Nq1a4dHR8n+vmIiYExowBgAqepGBAw55oqIIuCtc/Xs+XD0LHva9TkRAFBl24d0Dd2xmTjKJfu9LM38XDSAOCKr5tHg77vIUWQFGY3nby7Dsm6UyqDzdWjd/AbTPGr76puhqKC6WuyGochAmAZ6LFMLa+r23+OdFNYk7Fb6VCYusAhoepWZ1ZHWPo8pm87L5ZPTi5NFswy4FBVwvmpEESkBROGW6Qii0bC7F6yjLtcaBJqgqjGYoHUZieFvbhZN45rLu1GyvQ1DNF2InRzuSEeDBVgVIXgfBRt7VhIhOmcnk/08Hy2Xy9MnTy8uzstyzsxIGrgBAFL13o9GI2ttuVh88v6Hn969u78/IUiW5SyeRlVVk8kkTRJVXSwW16/fQqQ///M/n19MZ+dn9z/95PjWix+89/6tWy+KiCXnjD06vHoxnxZpkSfp9773PRTNRwUYe+3atensomkaFRSRqqqyPFnMSbj2TROaSrg+2J9kWTafzyPRfDqdTqfTuGCXZZmkzlqryuVilmXZeDz6znf++OnTp8V4HELI83w0msQOhjFGAmvnO9tuLBHUzXVTVdVoNBqjybJsVIyNMaenp6998ctZltUs83IRJekQICpnOueIqKlqAEjT9PDwsK1JE0bbcSAMwoitazAgCYBBY4whazdwQUP9t970qe+9RFBQREL2NsREa0Vx0hgOr9+ZRN770SgngroOqrpcVhfTaXb1Smc/g84ZL4xoM2cb71klANvUWQKDgCBkME0ilg/2JyPnUs9cVc1iNo9xgaGUA48ne8ohhPrFL7z++OF965Jf+Xu//s1v/eoPvvdn//s/+V/f/tFfWGeM8mxR5oXduMN7apkCeFHPwXvPitYmxy/cni8r4xLj2m/n6zLLrimLCBPZOHREVFUV0KqY0pZ+BJhZcDMf24B6bsupN00jwqgSQog5BrnkGRPgMBNbt8DqksnYwu9sZwZKLarAqlZRogegQRQUUpVI5+tOiXFl3rNzxYlOIbF2oKrf/OY33/7JT8vl3Ptqc5YYuDVEPVhETNO0AxpAVEKMiOih+HP/hz3m898ckW9jccHB+MI6fqRDwLbBv6qKDarWGAzYpGkamwkgSmQjKr5qwq/92r9996OP3v7LH4QghMjMLQYNsRVxoZV10GWZCV1SqN1I27aRgQOg5lATdYUCHdIx1tZ3oM9pcA8DF/XNwewqRLEvt60ftrV/3RauiyJluPZlO7wfbNq6P7uKvSPlo0jDg7aDGEsMZm2IumIumjUblY0WtEZpz348vUq8DZg5Zn2t0ULL19DPU7PY/uk2n2XbmXOoK46IljhAbiElAIwmdYIEVo3bH129df0OCVhnCTSxB0f7X/jo/GNAAWVhIGLrooxzDmIQVIERWI3vqD1mE2lF2PfuuuJjlGBQASWlVo8H2kVSEUTa1oVoK9YisYxFauKVJ0Vd7b+vdumgs6BiI1gzzokqkZNJIkAaq66qxqiqaZFoHBmHJk56z63Yn2+fe9EQULSWEHC+rEZ5enT1+m//e/8BiAeKWYiJNQkGMMaFqjSo8/nckCXQhsU40r7F97mnsLVCVHz4hdcTNPjXWCc/50T/mVZIG9mjrvvnUE9VX7mw7EY1DHPL9hPS3q1vqxHJgKIqXS7If92VvpOH6jU5e+UoXW9gbrQBZYV3WLNYlSFYpgn+Yj47n049ZmAsoWFBJHIuiQyZUDcIYpFQwRqjAKpokJpuHrfGRIfAWM3dsLqCLaWvDfo4EqAaEYkF2HZsAURVRKJ0R+vOB8jM8fJ1XL4YCVBPoenF6EWEEMmgJZO4JMsyAJhOpycnJ4vFommaKEAfrRFMkohIlmWq+uD+/Q8++ODq1auqjMo3b95MnV0uF6NRHkKIUJ9qUanq+fn5W2+9tVwurDP37t0bjw4Q7enp6dGVa1evjJLMTafT6zeuEtGjR4/ef/99ZhUfxpODyWT/0aNHABCz02gTd3F+1jAgoqEOp8p8cHBQLqqz6fnFxVxVfROatLlx4waZFvzz9OnTw8P9i4uZSNg73JvP2sZFVTWT/b24tKOCiIAQgCgjcMusajiQQrQHvHV88+rVq4vF4p133vnGL/5ClueLaumDkDWPnj6x1qpInqQR0KjAVVURYZZlxXhUVVWaptRFEgDgG84KF6GPiCiAziVJljZN2DAL7h+llbEk0dCOL1rYRRZfVzPeIQu5kXVE7la8oGVZImlVVhcXFzeODn0IOSZN45PUogbPPkmS1LhyuZyXs8SOFElRhZkInMvaDEFlNpuGIDFOUgBrXJZO2De+CaCSutw5e3zr9tnZWepAWb7+sz/3C9/4+e//6Z/84//udz/5q/f2D6/4ZjaIRVbzhPeeBZRQRDyrMZRkaZrmTdM0zfLg4CC2+PbG48CNqmu7TL3IJ/NoNNIQNlK+KAI7nDy31dK3S2YhBFUxCCIdP9A9O9/b+R77rG8tFRwkfpuegdtSH9vCjLupfD1jnI0xLOHo6Ohb3/rWW2+95aGBLYPCXsQlZolZljnnEFvDLALwneH1CtvZ1a22eVAby9/fIpdvG08own3BciiZiBj1tDlWColINLAoQDqbzfK0GI/Hy2UdPI/yHNHXy8Vv/uZvfvrJB8uZKNfOOSQVadNJatGPrbTH51lwt/O9y8zl1yzdkXYGD5tA2dVN9ddKs9t1GXTDr68rqepnAI4Gf4U7dt5q2w2dvlExSnf/9aKUDbTO0PBwCJscMjX6zTo3zLtUNx0RVVU0xA6eb5goRLm1YarmTNIPDexi8T1bvGA47cA6369liQ/LE/FOtjUqKpIlYxCjugyAkaDXrtzKskKY2Cuopi472r+Jp85YJKMBS1EQlqANoLVqBVBRFbx2uuYRkBlB2INHXvvbbaMeER/zgLHKE1X2ICpdIBF2sJHuckSaZsT3ivAuV+o+ejQWNfaz26o8ERLZqqpw3WOyK9xz2yFUYAAVeM7le759vtUCHKFFMAiQWtvCmY0F44ASoBTQAbrWZUQ8KX/72/9qOj0rqxlYUIJlqF1q6+DRULmskyQVRg6qiky80pwEjcr8AiIgCkpDt3JQhZWAfvuKfS9ERRSA6KUibUUxNgVXexdR0QiUb/8QcOVYwKAS/yoiLONLcWVoNJxnjQGieFBtC2gEGBVEVzvvD6GdvNWwZNVPbRvof0ADgEgGkZAM9Lvq96YQdanaY0Usxapu133YjSkiQctyMgi9oHBs2BlAExGOgAbRxP8iGgBKqDbABsEQGLSIFskhGGEE4ywlEfjjrDNkfRO++5DunjeVKRpwlYCCCRKtGIQAQYRZAguQMUniGYBsEGgCk7GxA2zIIBnVyINSAGAVFrFIwhy5WIYocc4aI8xxVYkyxioigUHBIFlrVCWwVxUyaKwBxIiLVVAkQmvIGkVkVTGJEgq0zQ0kMCqEDBwW01Nl1sAc2NnU2GS8d+WVL37x/OLs408+qpdzXy0g1CTBiE8JiL1BTS0liTk7PXn33bdTh9Zilmaj8TjJcpNkaT4OStlor2YWMGmRP3n65C9//KOTkyd17ZnRueTew/uvvvbqsi6zwh1eO0RSFjl+4fbRtet/8f0fnE8vwNisGBV7hy++9IW3f/r2aDR+8vAxIaXWpdayb6rlUpmzLHnhzgtNCAq6aLSqmzRPZxfT5bJE5FGeOosEur83Pj09qWp/4/jW6cUin1wJtV8uq7puiIgUSCW1ltiTsoY6scbXlaLaxAVmFiFLChiYjbWvvPbF+/ceIdrr12/tHRwR2bryIlrOS980qJoSOmcA9OBw/+TkybIqi9HoxvGN/f39NM2NS0AxeFHRLMnHo7GmYzQ2RDsYY9M0dTZFwCjQ5KxxBKiCIIRqUrKOgjQsPvLrQNk5E/33nFtBQwmtMwFR1XsQydIkOtGHwEmahcB1CJ6lrBsmw4ANCyvXy8WDh/edc3vj0bgYpS4xgMBAihYtiqKAQ5vZxHQlXQVixYa18lwHqX0QBUNkDEYyiKio1AABUQA1SKibpvGBjBMgMMkyQKDMjK/+3X/wWz/3934jv/FKKOcnZ2WaFiimKeuxyxwL+CazrgmNF61F2NCTxfyVr34tNemiLMfjCVknSgyYjffJJE3gNC+scyzivVf2iTWowmpEUQFFkUVFQVsVOlQFZuHWcThOI9J4H21UENEYAlDvfXQ1TNNUFJIsNzZlQQS0kbUr6qxDpBA4cjC7CdN0jDtUhV5hdwBaaCdc077AADhACyAtXQoMElDsv8Y1RCMzjYA0mobGKQNoA/ceo1tmZtG8GFWNF6Ar164/ePzk4vxERJkly3JmCYGLIg8hIJAha8iqQPCMQInLgLpVTAUwSi9Tiw5VBQVCQ2g6plt7CkMZYRjwHYf/jfy4jg3XqwbiLv42ECEag7QCdvR8JDKm56H1f6uqLqUQamPRGOTARETkjEuY0boEDfkQAAkNMQj73NlxPppkmfvo4/eq5cwlhKLqeZSMDFjwaK0zRIqMBh1aavnkqxfuYlu0vgs9HmU9r9jR5euQKXEvrUZ1XDJx882AoLcmjnk58a8f7bW0Kkbuw5ehSIcjMiuqfvwAevY4quiq1GqQDFJUIMF2JwSIhgwZRGr5j3gZh76ThB0GEr3kCaFBJGNsvN/iLWfIxPPaJPVvAp2gJ5KtKS1EbcyI1xFWYeGgwtEfNYTAIU4Z8SpEa98W57WZAKvG79sfewOw1LUZV0s8qMYGAnX2i1RdM6jL5kTJgyZNhRbV0EVCC17Wk+S6BGtzLd2DC3v3KXx098ldMKgIijbKrCiCqIAJSIFIWkesABrAoTGKJICsBGAAHWFiTJ4kCMo+qAiCtqqoAEoaNACBsWgsYuuKYRFBuR0/YUEgFXDGmOgJIRCp0gCARN5LxLlja7DOqioSAAOggGEFZgJWrL0ERa8YgBQMA7FKrGqjcUEgiMTI8OVbz7l8z7d/MzgSIPvw4ePFskxc9vTk8cHBXpYVi/kshOCKJE3T6WyWuSzP8/l8jgOXPFyhPNsHPkC7pv218OurcibZz6ojDiugCusTavcjVBXtTGc2EAjrFURzWUk1hiJrfP2hNOWu0t22hQNsKbhsvB8W0ob55FoBUjfwrbqx3A5L6dLRh6OcNQFGJ708T71nEVE0CloHCBKqyodgRIS9Z1ElJIwofBQRUO716yK/ZTyeDDWWY5m5aZo0z4cFSKOGrSBLj8qLgKheKWGbytiff+8k2zNq+np2b5GsqkmSR+c0EOlVYVV4sVjETkXUEYknf/3aVWY+PTlZzhcqYeVrpC1icJznIuI9v/3222majpIswgj7XcUl+eTs9PDwSlVVy+VyuVyenZ1F+wREHwXf//iP//iXfumXz87ODo+uFvn48DCdTCYPHjx48ODBYrE4vnGLiCZ7o9l8GlUoY9zGzJPJ6KWXXirLeXGwP52efXr3/vUbV8v5rPHLuiojoBEVjDWPHz+OpuFVVT09Pbl18zYizmYXgOb111/P8/STjz+ezWajLFdgZh7laSRvxFB+2dRVVUUspTGmrpZpknztq1//5JNPfO339vYPDg7i4CMiCYhI9OeMI5yPCu+99xxNn/f390ejiXb8ByJKkjRN0yRJmvaKW2ilDqlVf7G2jSTQpklrHFx1ADznXBKZemiSJGHmqI4EIKrxgexagtAKgg+5oL2w59OTE5tmaZrOZjNE/eEPf8jMr7z8Urx767p2zmIXpfQSiC3fo+2Ew1D+IXabKVqWDWLBbcUCVciy7PT0NOYhBwd7InDjxo0XX3zxN37pZ/7b3/3dP/+T79y6dsUgsNHFsnYIFxez0f7B+fl5IFRjX7h5O8uyIO1wYSeD1DedmDkEjq3sth0HwJe3F7YVpIbODUPf5J5+E5/roVN8p/Sgus63bHeIK/TbTlDGsNK6iGuUAAAgAElEQVTfTx2IqF37QogNoyCKhNYsTCI6nElQMZ5qlIzZ0TuK/NIIyIwWjt/85jff+clf5GlWlmXbiCY6P78oiix+wb6r2TRNVVUuWcnGtg8I8YZxSG8zM2wsfy6c4eemqH3mJ9t9xbIsR6OxqlZVlaY5MzMHZgsDebB+N6xKAME3b/783/noo7d/9P3viq+ja0dd1wDgLCXWoREWsZZIdlC8+tGDZwhQE27LZn7m0tm3LnfZo+82Erikx0e7l/UtczkAUGXdtFkc/BohKSntEAhdo3i0bknQKh6Z3Vdww7luDfAyWPppnZCGl6IrGS5nA8K6TwYZO2ziMbNIhWCcc0ArvLcxErGREUuygcvYOfhEJOv+WIBRaaE9OkPXGWtvQgGOGOrgpeZgEBHr2jrcP7jqQ/Dsm2r2vZ9+9+2733OFaNrfJ9zbt2zNA+2j2eG2ZDAgrZsrIhJFIxLTl2kCc7xjRASAIofZuaFUVVuU6FkDw8mnS9d518PbhqwiLQJMQBGFyGmruSSgSmhixqexhTG4iM9Tvufb33CjAbqvU+AUAGs//PiudUQEv/CLv/zhB+81TZUWI9t4VkiSDNH05AfuXVU6I6yN6SayCuizVqzdIsu6A/OwWzlgpXs2hE9DBA9hi+WHnbYQn5HstT+KNUjsgUrYf9JjCJRACcH0BaxeUbnPTqMBX/cCAIq40R703bvJd9SzFcit/fOhBcJnAWM5GlMDGkWkqP8kiKjeqwjazLqkEVjWvvbaSGKMcc75EOrgrUnQAZFFRGEQFWuTaNVd101d19GtsV+Y20iIKAo0b86DnQHGULIlKq/AFh9yGEv1AKromjWMOKFjlMU6ac+gIAUWCZ7LsgReQbCIKEvSLMtOT54s57M0sRxkWXIIgSAaM+BkMknTFIl+8s67MbiHdUMza21W5GmaMqu1rizL+Xy+WCz6rsje3l5d19YmzunDhw+v37jx9PGTL37p6t7e3mK5/OlPfzqfz51NI2XocP/g5MlT7+tYCIy1wBBCUL5z5878Yqqqi0VZlsViWQHJ48ePSSFN08ZX4AEB9vf3p9Pp48ePzy+mt2/f9t4n1kUfhevXrwvzRx992DRNklpmXiyX+5PJfD6bTCZN08Rba7lcjsfj8+n06Ojo1s2bDx48EJE7d+6IaDEZe++j6WJ801Z2FI1xWZYtl8uY4I3He4eHR4oYQhAB51xRjNI0VaD5YqmZbQsHAIgmCCtCvaijFktMnKKzQtM0aZYkLmnpmsagKCgrs43UE0McVIQJwUC3xBIOSzADnhVEw8DxeO/8/Hw0Gr3zkx/fv3//+Pi4Twil0yyNLWRmH3lxIhJvfqI1Hd0+PkPVHlZqjAnB9w7y/abaYlONMY8ePSqKIqrILBaLNMn+/j/6R7/8q9/67/+b3xXmZeDx5KApFzZzF8ulIDLrbLb44lfeKJLRfF4a44wxrCogiUtidSC6TfSmdlEyl7llKu8M/oa51tCkbmcxpX9Cy7LM87z36IslmyjEtQHN7bI+3MnvaocIdIOmHQ8avVHjUSJ/GREJovKKtIYNKNAJJe5cC6JSUTzzqIckIl/4whe+8Y1vfPe7381HRVmWqhrnk3hb9h1OAKiqSlVzTeN3hJ7Oh7bP9uPvE3FfhOp1Sv+Gmd6lzL3L3298GELoCbEiQYWMCcYHXRMsDUQJAKQpzhfzw/0xe/j1X/t33n/nnYALDVWxX4gPyuKcRVQOgTmgWuvMZUja7W835Ev1kvXPjkZ2LdCy8y7amebtdIeDVkcGYctXaSczn/WyMAkAounb2qmunqbus241j7cpDqVQhgz24RszcKZ5RjNwjRSz4x541t2yWVwmsyq+KHT3DPeHFmNDK4RMiJhgssHNGwqtDU8+1m628Y1D/byYV7UUS2XRgISAyhwAjKoJ3jaeSy2DVJjLR5/8+OTifla4Yr+Y1WfYmee1gVhnPrqpIArUNH6tnUERzhW9pjji3znIijtgTfSsspa6yKR93kHbrnBnKx1lNmVYZG/Ziev6OnHnSdLNfp0TZLSQZW7aa9A9KcaYjtAH3TSq8NyX7/n2t577IQBYA8x3XvoCs//t3/p30yIDhO/8P3/4r/7o/2UfMmeXy1lofJZlUYxqwM7TNYj8WnsfuhBEPk/KtypuDRK/jVVwJ8agPbi2UrlRP6tloUdKcCvwID14ZI1gu6pLrco5z1hXdpkffC7s/k7+0kaFDwYKFmseD31sEdsMtEOnu38fKCVUAwgEFBEQLSdDjDECNCv9yUU5WzaNgCiCjY0XEBG08egGADwqqbVI1lpp0bbaNE2WZWmaxt5X9IxOnavruo8I43xnOsft7fVs4ysP0VlDw+hey3F4q6w+b7PK2ERCEI4GbiKizF1nCRLr9vf3LdGTJ4+XZanKTV0r+8Q654wlKCbjqEfy3vsfLpfLyWTCQXvNIbImcS5N0yTJjDFJQmVZXsznMfs1xrgk28+SatkkLkuyApE+/fTTV159fTabichkMvngg48+/vjjNIkZI1+5ciXP07t3PwYADqHxFRkw6Mqy9E11dHQYmpqI9vb2hCFN04t5xcxNU1fLhTEmNPXh4aGEhkAWVXnr+EZd148fv4fWjsaTYpyfnDyZTCavvPLKxx98+PTp08P9gySxZ2dn43Hhva+qCq1pmubg4GA2m73xxhsiMpvNFovF0dHRg8ePvnDnpdjeiW2C5XLZJ/OGyCWJMMS6DxG98soraZ43TSCyzpk0y9MsM8ZFdVDXXSkiMsa1AGlum2wx5TPGAKgxJtQNsMRmZlwHjTGxfxvhQKyM0Ov+tQzSPjM3xsUQynsPoufn50WeV1WZWjc9PfvOd76TpmmWpmVZhhAWi0WSWsOkqsK+NyHveB0Y22l9U7qnfnXpi2yE5hu5jarO5/NIErt+/frHH3/8+uuvx5vTm+Twxm216X/+X/yX/+c//d8++Ku3zy6m42K0mM9ms2UxHk0vZoeHV0bZZLmoQhCyGERCCIqU53m8NDGx6bg9reu9iAiEy0R9h0SaYad9KOjS/1oEysZEKKZSfb+diAKzgBJst9rarA8GNmJDXAMACCoOen3tdMEiK6oSo8T3ccw5Kpoqto0+Vekm6s3ouf8ukU0a79Jf//Vff/r06b1797Isq+sagh/lBTPHnnM/XJFPi6SxQd3mDAyxwtUHc8xsTFB1sKHSsCvH2/nmGVnfGmn88qbNzs/zNF0s5nle5HkeazQheGOsWS+qtlpBErIsreraWXPl6Pq/9Su/9kf/8g9YJHLrIo9YgYnImNQ5txPY0sJW1/OtjcUQL0l6dQsKuDl06ypfG5WFLXTo7s2igUs8LbbXd1p1yDdbmgxKSpf1IRWH/uxtdKHYGfbtgvwMU4Wd98BGaLGzywe7eIYbDpOwbaM3eBijTTECKQKLjzlqCIF8xJeaoal6XwrZgDsNadg7c/sNxVJEjBqXxqAAIIGIeG6sOhb1bIti7D27TCWdf/TgJ0t/kuR0Nj1PCmotO4lEQ2/DLCIgG7USXXOSREUkBI1QzBXcteXtthNXW20HE+vqiuw9I0K8E1dzfydMNXy0N8ALfZ4/0CcHkNg7UAJVUCIFAYljo1EnRigi5XUlFY/4nMv3fPsbATh3fxx8Q9a98uqrr772epGP0Fht5M7LrxyM9z/6+JOqXuZpWje1DwFU5/M5GbtNvpeuaLGLln/pSwbMvc4NU7ZhSMMi03qwwmsW3qAgrUGADiCnrVImtqpM3dHiz0kUFNrVa00OZStFoTWczBoKX1aCnSu5FQWQbrcdJ60FO2wQAnv82FDIeCDUFlH7tJMBsuHpx5YQDRIZiKSF9vSdyxjsog4PT2cPz+dzT2wyT0loRFTrug6sxhgyjog8x/GIIlktlKsrXEUfbUOtCwj0TY8IpIwrRBT86E/MdAF6j2ZcE10kMsaEEFZKLV26OJxeh2KDZJNI/3POEaEw13VVVxVzaOqaEGLotr+3f3x8HIJ/8OB+U1UoQYWLLMvz1BlDhCCa5tndT+7d/fRunhV14xHR+5qMTbO8KEZpmiFShH4tlsvz6YX3AZGciyZtDhWzLJtMJjZJkiTx3j948PC1114bj8bFaPTuu3918uRpRNQURfHSSy+Bxbt3P3HWZklydnbmKKJPMXHu7Oz0xvHNZVmGEA4Pr6RpWi3LUZGXZblYLAi0KIo7L7xQVWUIPvjwwu3bs4uL+w8eOGudMQg6GhXVcskcjm/c8L45ffjQpUleFNWyJKLJZLJYlvv7+4vF4uWXX0bE2Ww2nU69Dzdv3kzT7ODKlabxcaX33s/nc2E21qryKC9ckoQQqqr2TTg+vvnal76UpplzriiKvBgZY5g1BCEyaZq5fJTnmTPGkAFVDj74RoSZgwhbJCKNfI/EuTzNDJGz1hobHyQzMNSK4jwYXZUIAaPkgO2DEmNs7OHEZk5V1+PxeD6fj8aj3//9//vBw3tHV69cOTzY29vbn0wM0WhcNHXTNE3T+Kapvfcx84yxTuS2bfhqxkQCYWOGk21rr9jiS5IkSrxOJpO33nrrzp07JycngUzlw+HR1TwffeWNnz28du2Tu59O5/Ozi4u9g8OHT06fPD37pW/+irXp7GKBzsS2cBBGpKwoECnWVgYPBRG2wqcKmyp5w1b88DlCROaw5nAwCFBiVz8+rVHaRFn6sE+ERYQMbWhvDMt/QJuedUOL0U0YG5lo0ddeayAkinEbIhKajusXhVrJEG03NHpv+njm0TMGEfPU3bp56y9/9JeBQ6dHD8Icu8FDLLqIRHubVXTbuslKkiTD4n1sgQxdKLYpbZe92UbxbSMd+jr/zvbU0Liv/4UkcVVdI1KWZbGMIqKR/ro1/LioluNxUS6XWZY1jb9z+87jR48e3L/H4gnBWiBCUDZAzjhCYuVnl2vXirZgorEtRv/pIUO+Y7CvEe4uIXFcVtDEz9oGK46lra0lyw1W28Ei2uY5a6uwNbHTu+kx0D7npt+nMQap37nZzOF39XIvy+QHuPFnGTL1WcHOyGT7WNiqpMSWF62eP4x0SgUVhdjFb830PIfYQF6fRnpMOMeCWPzXzvhyGFatg34dYKPkQwgsBGCCqCLOF7XNkirMny4+un/6jibLRoOiRWoRjyIirZK8dnI+OAwpAVAYW5MExd7MsuUwi3YxZ4/Gwk6SAkBVWELwzNoyQRENRv/j2DFQMjRkGMFAj3QIZerLnVFt1RggAuvAOnQWE0ftUkNKCERABo0lVIHBQ/LyC288T/meb3/7KR8ZE6fm0XiCxoaqMUkGaK5fu/bowYO/eu99BXXGBA4sgQwEQRaNL2WR/tX9a7gFicIBmy8FFRWW1nc5/jNiGOOeJeqddK/4YWDpf8qigbk9DdH2yCosAgoq8cHRDUny9v8FVVeL+gB5uJo+yFrsyOhx3UKijsC9MmVAagUM+ur2RhK7kdmqRlGv1avjYbcaLa1Si6IKtB6dnVfu1vqmGxxxAGAygBTN6wgQlBRIwFQNz5bhdFGdzpuSidIJJEXNhoCttRzl2mIyjyYi3Igo6mIrkDMuSdIQWER9E4IoGUtkoiiCMdYYG3O9OJMBoAr3UVHsLcSkboDMXFvG+vbmMDbtZ88erxU35yJFzRARCDdNXVfLuq7F+6ZpiDDP89QlR0dHV69eXSzmwGE8KoTDbDYVH5qmuri4sNZ472fz8oMPPsiLoq4bBRARQurwh1jXdVmWi+Wy8b6uPbPEhNZ1LuMxDNw/OIgWecaYs9Pzr3z1q5PJXl1Vdz+9BwDlslLV4+ObR0dXT89PTp6eFHlORLPzi7guJEkynU69b0aj0agoHjx4mCSOyDCHJElmF+dJ4hbzhbLPsjSxLvgQOBR59uTpyXwxi0PXLJchNFmWZVmmLKNRkWTZ6ekJM7NyVuTlYnF07episXjllVciRPPhw4enp6e//EvffPz48fHxzRBaXCIAVHVdliUAOEuAOBmNI6Qw9prefPPN8WTinMvzHJCYuWWKKrCID6FpvK+bpq6C9yqMoIRQ5FmWJvvj8ZUrh4cH+5PxeDwaTSZFtaz7e6O/4v29YRCJwJg22iYSBE1c2hv6EWEILTQxhGDJNHU9Go+//Ud/9Kd/8ieJs846a+04L7I8zbKsaeqqqZu6rqqqCY0CGGtd4pI0tcb2+cCGrELrgNbNcNRmJrh9oxJR3YXgqjqZTB49enR0dMTG2iRjVgZIi+z68fGv/N1vNSF8/PEnD58+PTubffHLP3P79ovn0+ne3r4YTbOURVQRjSmKQldYrEF8LCosGnWhtoAJaxWxQaUpuq4PNS1gYKU17JilaRrnsljoEeH29zfdVgYhHaqui2uuJqiB8gf2RtqghLRyvY5ZTd/xItO3vgg71bx1JlVse8a0HAY21sr+ypUrzPz2T99WBWtd4ECtmB+2VtARc9H+r2u/KPW3U7wV1/Q/NjSHtxpHn4fKvtOdvKORm+2ftt8LdgAlkNAaE3wDAsV4FEshhmi7fQiAYEUUrLF17bM0T5P02tVr7777drVcEIprJ1QhJAITvLQ+AJ/Fy9jOSJ/Rlvw8g3NZjrfx4XYBtHtjNqqom+y44ZvdBvIGYLdpO7TF1PUT6767wm78zk7AyzYacycQZme5uYegf+YoDWczar8BdO7nPSC3y/2izKdw6FzUh6bql2WhnwlfbnM/NJFVp+ABGRSsy4yxrJJmiUmcSd3cn957+pOz+pNgllXgLJt4v+jwuqH3eBaB3h64j9xEVBjbN9J60UvrDB1hmcAMzKBdGd462+pTaJzeQRVsZA6s19nj8rPeuQRVYIaBUm+7GiCSczZGKdaSS02SWOeMc7ZVfMWVUgMREJkIK+nVip6nfM+3v/18L0KGG++TJI0ZmHWZhoBoAPH1117/0Q9+cDGdeg6xKS7CPsAgdetzP92Z2zWRE7D1inFh/08fOLD4wGu0mI5g02aPUbKg+5B5VWQS7bLGlTBHm8r1dR0R4D7FvCTNW+si4lDhV4YENthSRBAF2JJm6eOt9cPps0kO278PRBF6oLAh0bAW5DGoIgh0OmYKkQQTlLxak00aTMTklO1RvodJEcDWniE0xlhENDaJvD+ypqNQxQkrcc5Z52ziPAcWqZo6Blgxtog8n2EjtI28DfVWabE1EX+z7+BB58zWQnE64+Me2xmjzD4PHH5OxllrjSGQUNd1VS2raum9Fw5R9SxPs729vcPDQ+fcowf36mpJiKdPHp+enBiLWZYliT0/P2fWu598QsZIdAdTJbJ7k3FENFVVNVssllXF3EawrUEzIRljnTXW5lkecZKnp6cRvUlk3vjaG0imLMuTJyeiyoHJmBdffNFa++mDT5fLMs8zVKiqpbGkCmmSfPjhh/v7e7PZ7MrRUfDNkydPAdCHZbmYq+r+3lg5lGW5XJSAuigXqLh/sH/y9EndVCGENE8tmapeRiha8L5pamPNeFQ8vHdvvDcWERZZzhdvfv1nF/P52enpw8ePFvP5V7/yxrvvvvvyy69Ghz3vQ0zqyuWyaRoy4JwzRGmSGmOq5ZJFJpPJq6++aqiNwKuqKpdL70OMtESk8V6FLYIzWGTZ3nh0sDfZG49A2BlyhAbBkDiDaWITayeTfWdcnuWjvLBJQkQiWtd1b9GROOuca6V9DACAS6wh2+ctVVXHjLEsSyIqy/nTJ4//6e/9HqiM90ZZlu5PxmmaFEWeuKRe1stlWTdN8F5EjY0ZfpYkztl4lC2KbOTpicTZCzpp77VYqssPmTn6SiwWC2vt1atHs9kMALLxARmTZpmKBpamqWeL6ktf+tLf+cVfePTk5JO7d49v3dybHBCZk9OzfL+wNvWhpYEkScK8AwHB3QQnw8r65ZJRHYXSr8BpvTRL19zrK9aImGWZJRPH1lobG5uR0U1IgyB1iM8fYCW2mmCtHuqQG4Ct7EXLhII+r0GKho+DuHaQGq7CTe99b6purY2wcwBwCZXV8vadO48ePDw/PxcRZ52iImDXH6aeTaCAwsosKiuh5o7CR/0MNkSy9cC2Z/PKno3k3Oi1xq99aW9Hd+aNGu86H7w1JnWpIVKI0qLUjm4nbOYyw8Ii6mwiDNaYyXgMwvfvf+z9UiRYAkPGWWdNCoqRbLnze22nFgB4WZ/zsmxkZ+fzkjRmWzq0ja2338cv3/9iW1zFIcZnAPkB2lb9lEvIhD2JduPzLgbYlZNfnqN+zp8O+5Mbo7JzMLehQ9uAoFaZoMv9OguB1WGjirqKKAuHIIE5BFSAKA3cqpy3wYbu4p12bzq5WmwNKFQCEiiAACVJHtgvlmcuQzCyaGY29/fO/2rWfMoEXqDxbAyTwR7H0HsMO2eIuoRNUESFwRjbHwuRADRW1Q3Z3oWio/nFCnXPD5JBXgw78RGwCkVW6iydTPF6MatthKqCxBy7bXgDt1jP3gewjZ0QOyRsTPm+8Fyx8/n2N0/wtreGg3VJLC6CKAcBsAYQwCKY9z/8aDLODeKybshoqBsyoyFyegdBcA0KH3YedEOVq59mAuAGHjrOdxtBTOdP2iKy4xMiqLEnEIkhBGgMAnR1KRp6RvWhSavHgICoBlcOE6BehnBtIqVWLRChfdq1hVWRot1M4ToyvQxzvx5/ulGl7olqu0unAxg9o5r1PxeEDgkQTzUAopBVBACrgKwmgJ2flmUABlurXTR+6evA4DmUs4s8z9E4mzgSYMPWJiISaVMG7RCpMh6Po6pbz4TpXbP7RkfPsLI2xu4y0II3faI4BGrGr1bXddxnDPT7myRSiXrP7ujSxsoAgoKBuWlqXzchhGgCmWVJ1NgsisI5Vy+X5XwOEhg0cAPKyjK/mC4WCwH96KNP9vf352VJZAXUkFPU8/PzCEDs4kLXw73SNHVp0n5ZsghojLm4uAghjEaj69evX1xcPHl8cnZ2ludVkuXWWq20KIqq0z+cX5yDBGARCDHiZPGI6pyZz+eIeHFx8cprr9178CCIoEJZls6ZqqquXbt2fHwj3r51XQNqlqVEdO3atWVVzy9mZ3VTjLKeIDcajbz3xuBrX/rSp/c+cc7duXPn5RdfikKjVVWdn58fHFwJIXz5y1++fv366empSCvBulwuq6pSYEQbL1wIYTwexwtx/cbVulnmRRrqphU/BGD2FbNznOej0Wh0fOPKaDSOfnoIJtZsvPg8zfM8TRIb5SiZvV+WH396UlVVmuWHh4ej0ShN0wgpDCGogqiiceSMARQRJBgSsfpuTJakEripl9HF7//4Z//MN1VkchrESIGbz+fz2fzg4MA3VSfFafub0xgHosNiRK/k2cb6nUTeTj/ufnYajUbxz4ui8N6XZXn9+jUAqARQKdQ+TdPzs4UPYbS3x6E6OLrxn/yn/9lv/fa//87bbz/49F5o1GWpKLJKECYiZYmpeERdrrpYnaGT6Z7+jbPqGTg7DdmHxRQYiFX2pNymaUIIibH9czqcrwSUdLcexjp1Rw3gkE+IiKoCiiAAIlG7paPyraQ7EYOIUWUQ6iQYd5fJkiRJ03SxWBhjItM4Pqq+KbOs8N7//d/4h0//x3/84NN7zjkOgjY2bEXXa2jx9o7XNz6tsbPdpbvaFrM630j4LJfaz1x811zddq0g2zH0tspxPPOoyjudTrMsy/OsXJQAhBBlT1k1cjjZK7Nn53I01lnywnVZvfmNX3zn3R89fch1OY0QWhEJEkJgs0u+ZbD06wZr9DNFR6N/3YCk/qxm4Bra87M6h+t/iAO225D21q+w2P93UDAZkNC2zqFdnTGam68/UK0qW8cQi8CW9XboxhANL/qGmNl2UYBod/v0MgnxIfVu9UXYx3MTpGEhJoRA2Pu6rypExnRk5lbvBeJqFdfx+BSsklWXbbffe4PyTYFfDQAkjJ7VUJgtzp6c3q10ND449ChpghflWUCwOeSORDII3JWVNWZoXaLVaaswIHLs1AcvgNLPeUMH46i/wtzarKsGY0xomCj22WLNrl0sQKCdF4nBdLOuoc/zUHd05Wh0jxg9ZlARFFDJgjApoRggAhFAMERGfOhOuA3qnnf5nm9/061pgjHRyEg7PAKpMCHVdZMklgwGH4w1oPpf/+5/Nbu4EA4XswvnjHNOQQNjC6XsXtoBAHjrFQ1tIvKoQ362EM2I2Izt7R66KZ57GGRsxA9fGyTAwD6mUDE060GiICDCosLCwm1Dn9u2/nrzjQGBhFVYY2zXz5JDFPswpBtmKSu9vtZCMPYYVbQ/aDcO3WAxR+MEGAhAaQcEjV+Zu3J+u1wFjSa8PU1cIcrKiyiRqrKAKDAikEkIgw+eGUwikJyX4cHJ/N7j85NZvWQKmKhNySRARlQQEENYVFWaplEHHtCEEKid0pNInzEdaM05G+3RkySJfbkkSYaVsFhl77BSqNJ1HCMSg7VpvLMJKMbRRaQ0zZxLABCtjfcDkiFjI5g2sChgYCFjkQwgpVlurIthrmjw3td17X0lElABlJk5dcntO7euXb8a6nq5LB8/ejCbnk2n53VVee9PT58+efLk7Ozs5PQkBF4ul/ECcQSILmsfGupYO9baNM0ig7EoijRNrXMtfg+JiELD8/kiS/O9/cnx8fEnH3508vTJ/sGhc66umoMrB03ti9GYEA8OrxDRBx++h4gHh/vC4n1oqpoQ8zx/+PBhnudxJJMkLYri4uIi+IUII0BZlvuTyWQ8LooiiugURZE4JyqxmM0cEpeU5QIAvPfB+zRL2j4G4Hg8sta++eabjx89mk6nkRwYgv7s179unL1ydAWQAgfv2XuPRIuy5BBGRa6iTd2MisJad3FxbgzdvHl88/g4TVJCUpBluRAOEthZe3T16ObxjRdfvP36a68XCdaLWbWYjdIM2C/nF84gKrOvQYJDJAggwRlMLF0s6nExHk/GRZ4j0mI+D8JHR0etpVgModDUvhZVQ30xlaLWYprm3nsEOI4KJYcAACAASURBVDl9EmVO/vAP/+DP/uxPD/YneZ5leVYUeZI4ax0hxdidWWJb2FqTF6Msz4xt/cdEIjq4iTNAvCKhO40+1OuF77fJtxspVl+wsOB8tTQEgJBl6cX5+f7+JM0y1qAKxWh889bxweFhWTXn04vRuIg4WwA01iKhsSZOMYgYG1m9cZzADgOGFunNPPRjiO2gKH25KcXZNbX6DDCmPXlRBO8BIMsyY037XaxV1dh0iyyYQeS9VvBWAFTYkH/okgZ11uFKWEIosvoIJZqTRq+0DtVpyPTuyQOzBOwz1T577OpKbVR9eHiISO+9/4FE/LCxEXpgjLFojIm6oDjMbPuuy5Di2DRNBLv2ofYK9LvFpNqG520nJ9sYUezcuHcj6GAdZhbrbs5GACozx37y0ZXD7tEnkJbN3mJ6MRg0iEYZQA0AJM6liXvhheOf/PRHTdNYQ6RoTLIsl3uTvQBhZfc2oDPAUGmmO8O+GbUiMnUyvBEUR6a7wivc6WfT8zaYeBsQzZ2NsmeL68CWjfiQSqDrDbFVhQXXFFAGMT71wt5rFw4Mdj5WO3351qiA60rdw6r30Jlka3B2ujuuOT2saso9Xh2BOkPEQfevbfpFU0qi2FbdnNb62CmWYvu+d+SG9EYyvb1TD7Lti+DMbKwmSVpXAcVZl4Cpfvj2d2bVg6XM9o7GF9XZg6cfBiqFQABVyVGMMcOguBBrPU4VVGJRUrxnY4g5eqm3eV2HIcIOvh4nkLZBR4SEGp9C5njaLd67rpkInMMQABEip1dgWHAB3dSrX6uy9deosxqKqbOIKHVN6dVlBQQNq5YDPO/yPd/+FvK9JkkSCSwi1jnfNC5JmGtnU1HJs0RVJbAxqKH5n/+n/+Gdd96pqyqxmCSJCMwu5kiAaC8Fa28XPDp9z8tMXTYLURQzwOGT1apLba6CCq107qClTgPhOANAhNLOYlHqzfQ60t1/JQTpZyUFYBEYxEwbEp09mos6+8F4cOraDpvVrIGccb9UeOE1CVAAjqPEazVFIsIoD4gGAAQBoT1KK2cOKHVNZNE4JFLGxgehwKKMSTmrZ9XiYskVE5uxF7CYE+VATlVJ2QiAMqQJBe89WyC0TlWkM6hBRGsdEalgYAYfiknq0oQiyA1X9cg8z6PqXbR0i1oa3Pi45Ay9xTopfIoSC1H2MwI4GXQl09/VCIf6CsPl3yIhqQiKsEpgZg2swPv7+ycnT65euzkejzOXXNTnZVly8LPZNJrpVVUVFSlFRBGiAAzE+APApWlf4G97mG1Fv736IgIB0FAv7j8q9lya7O3tXb125cGDB2dnZ6enp4mljz98/2tff3N///Dp06ei+vLLLwPh22+/TaAGiQCbugq+jnv2vhGR8/PziBENIezv74cQQtNMp9PDg4PYsUySZLFYVFWFiHfu3HnvvfeK0WhSFGdnZ2maXpzPJpPJbDYrilyQ7t0729vbIwKXJuNJcevWrbt37/qq9t5Pp9P5fP7yq69PZxcvvPCCc+nZ2VnEsoYQ4iXwIHG6iJo0qXWjLJ9Op+Mic86kqSOCJ0+eFEVx8+bx7du3x+O9CIUNdX365OHFyb2Li3kI4f13345mKvP5vCrL8Xg8Ho+LIr9x48adO3eMhen59MbV6/D/s/dmPZJt15nYWmvvfYaYcqx5uvOgS1KkmhINNdRutgWhbfjNMGy9+LcIetGDHww07HcJ/WALtgEbkJukWrKkhqxLUhIpkXfinW9V3arKqqycYjjD3nstP6xzTpyIjCyS0mvFvUhUVkVGnjhxzt5rrW8CmEwmYOzR8bFLrLB8+OGHd+7csdaORiPva+99jDwYJgCxqqoYZDLJsiwry7qqKhGpvQJ38NN//On/99f/6fq1K0WxgBjzLDXNbcosXAffCbTIYmQpyxJRQghpmhK3rtqrhZ2eFm5amOZK1nZbeoU+ditb+39LRxNAiXWVGIohlkVpLO3t7d27d/+FF24hWXRiEknz7E4+3N6/9JWv/+p77/zk4OCgqnye58JNroCv6jzPeySCEKM3xql/SX+pWYZVrjpttH/DHV+9I8f2TQg6GFCNfAQhgtQxpGTXe9qGYAAX2RE3a9e5BNF26O6JiIAArCDG6ClQRCQEJhWDdxVtCAGcS/vOwN2RX4BDEbMYckVRfP3rX793794P/ubtnZ2tGGP0YT6fq9iyLPxgmMX2qJqEBqIuskIXNBX3quVsQy9vDYT+yTvyM8w8z5/GNWJnn3Wsp91am1h3/PRwb2dnd3fP66gBkAUBqDEdFWiEBSBRp4dEAWDv8tVv/mf/8u2//LMYqjR3xDAcDgNHpF9Ul4irEe1rF8P52MiN522DL/cqi6i99rDLQOoQvF7ckdohLv8NEfVmXEHeWjoyKT9pVTYPK/bjTZ54+9tX7yncJMaTtt2SzZhk1xusMZ95NQTr5578jcjqxtNIKykqTdDc2u2zij3G9m8AUVQ4F0LQqUiM0J+/2GTgnGPnOguibiAOEFt7zI60pYuwQ7DMYK3d25+cVvfvHxx+fvBxQPI0T4e28sE4TLOMq9B2sHrA0KmJERFIS7WmtCPt7pCBuHVaAuNsw80GUWYBsAAgWQPCyssUYEBgBEbS8PgIIFF8BGk0sJslOf3T319vQ4hErD5GJIpPKnEJiKJ+dN0KDRiVlsbcmrjQ85CG549/3sMYAwJkTGQfo7jUAnBi3XR6Oh6PY/RVWQ6Gw2q++F/+53/34Yc/81WRps57MNYIc10HzQjuick2zDL7vV/33G75lXMW3qtMBuwDaw07KPJmjjgGRCRpKBRtbybq6sYghpfMdG4pAb1fR93i27lW9AJJzfmWrze5aR4NR1Hw2S3f6pq+lKVp0bKWE4WttqYdwnX9odCKiIICADETMDBEEGYQYutS43KMGGsfMIhLXTYq5jWZVIwDtMABAAiFAdI0ryrPLACUJInyreo6aHoVgiE0ERoYVUfpawYGkqWI6NrI9e74+7qXPsFdGwmNRlAMRJFD5rhiW7fqW931YPqDhhQRDdEH732MXiCiwNHR4dUrVwaDPE+Ss7PToljcvfvFO//4jyhBuYKj0SjG6L33MahS0VoLTT/v9BGl0alrX6ppa13Pz8x1sUwzjzFub2/v7u4WRXH//n119bh3797169efHDzM8/zmzZvzWTGbnUVBReEUXijLoqrqJEl0dnF2dkpEw+FAL8U0TUej0dPF00uXLh0fH4+GwyRJjo6PQcQYMx6PHzx4oO3J8fFxZK6qSmJkYEdmenJqEmdQnj59OhzmV69eHY+Hh4eH0+l0enLqvT8+Pp5MJnt7e9pJquRM228AUF6rs0ZZbUliDVLtyxDC3v7OZDLa3Z48fvz40qX9N19/5erVq4iIEI+fHpydnB4fHx8fH5+eTg/uf/z48eF8Pn/y5EmSZOPxeLFYhKrW984c0jR98cUXv/q1t27evJlNbuzu7/liZpJ0OBwYl/rAaZa8//57dV2/9dZbu7u7zDydnQKAMMYgvi6stRrPoPdOWZbOuUcPHv6H7/yJhDA9Pdrb2wPkJEk0nhJYM6BAQarUJURWRIqq7EJHTIOGSEd67Gdzt8Vk6z2LsIYtrFaxjChEYC0RJcwcQ0BjPMSyiqH2w/GgLMuyLNFYiMH7WDGLSDIcbmfZv/2v/uuyLD/77LNPPvro9PS4roIxkqRJURRLTWnDTqwBGFtX+rWxWn/q1KVfMi+Z0v1esZ+Voq0OABRFkaap3rnKEDlf9wi2ZgStj/maoSUjkKwHWjSkspYQTgCMGELNIM4BBoxERAFjt4A0XOuVudjFlbFKjr33w9GkXBS//du/fXR09ODefSKw1iHibDYbZnmapsEz2iWmp8mHiu3rt6osBWQfvMY5MFMXU/bsw/gFG7/lWb24ed7YE8YYG8fjGIzBk5P50dHTy5evGGNC5CAQojBDE5bdDBZZSJgDEIGwQXQm/eY3f/Pxw0eff/ReURaZtdZQ4IgXH/B5OZ8w/yJdSns9EDzzxc9zNdc88TcGpbRN2loO09qtga01P8IyUOqCOAcEozZmnZ04LrX7IM0y0b2A9nvd779oItBtas/mwf7cWcAzAhvXki0QQXMItEelnsNkx1mFnvlMa2qpW7BpzwarJlKLFl0JAYCSWh3Nmg3aGBDb4XEsCtB1cJ/UdW1NDmLYB3J45cqlp599lI/d0XQayQIJAxgDFqlczFKrxVsXbsGtGzz3ZHuNBpYMGkPIgKwkZUIUa0l5qiLUEtx0DI3CndU6dArejsTR9F+d0QPIxmZv1dCloZ6y5jZiFPXQo2XKYtOf9gx4AEhzHlv+AiLh85bv+eOf82BEYfZkjEuSqlxo4qRzbjweAjAhf3nv87fffvvP/vQ/pqkziGnqjMHoAxIQkSGV5WzQc5NcZDq8Gdxb80DvfjYsbX+Xwv7zG0yT2A6iDCVGFBEDyym1DuqEhLiZ/fC67WUDq3XbPMcV6xRCuySxQOvhFpdMa7U11r0e20zwtU2oL5JZs1LoZw8oR6JPxujXEBE0wV1j7iN1MCUiGBMAovcCZIxDa2rGyBYiek7AGnQRxEQmIGOMM8YRodZ4iGiRooY1hRixQmNt4pIkIwpVHSKzHpX24GqT0Ke7dI1rXdfGWXXy0MG5DsL7gsa+8kprbk0A6z7ozqSxfwF0jVYnsGmjopg5htpXdVFVBYdao1RH453JZPziiy8ePTkcjUbv/PSn33/7bWeQIHZcNeOsS5O2cEfdOtRWBoBDqANHIqsltfdeNwBrLRpl/fm6rpuXMkbT9tI8+dmH7xezmXNuPB5/9tmnX/3qVz777PObd27v7exMp9OnT5+Ox1veewJKjHVkQu1j9CKOmZPUlmU5Go3Ozs708rl79wsgGo/Hs9nMe7+zs5OmaVmWhHh4eHjp0qX33nvvhRdfXCwWJ6enWZ7P53MjpGmBIYQq+CxLAGA4HDrnjo+PH3z5pfc+1PXjR4/yfHDn1u08z69evfrk6WEIPJlMDg8PmaXj5eqZDyFELyZJfFWKyAu3b92+dfPo6OgbX/+qtfb09PTD9985OTmZzWZnZ2ePHx8eHh6eHh2fnZ3tbg22trYmo8Hl/dcBIHjGnW0iKooCUay1s9nsg/ff+eD9d/I8f+OtX3v19de/9vWvX7txU7wBBBJYzKdbw8EUOPoq1KW1lgRCVVpr8zzX8QJRw7jTDyVG/x++8yfsvUBMXeLrxe7uboy+u7SCD4gkjMIoCGgaURaDhBDquk6akIZlnF3HfmzG+7J0PTG04i7bN+bumkb9y1ZWovCRIxoWdTWfz69dufr06XGaJj7Ueq8RqC+cPZsWi2J2/frN/f3LP3v/3Xv3vuCojT13JOruFqvr2tpkTSO05vXSX3z6BlF9sdAafV1fuSgKvem892ma4OozO7mOdP6Gm/U861VRMywLESwsnUQjIiKEGPU0cmvKysSIxqCyZDuOgI6BLiqIVZasotAY48723u/8zu/8+z/8I+bgnDOGiqLIXJPhrhiu1lsdG1aTKvTaKMr5Mr65xff6A8q1fvsZPdt52d7KyZSfI5BbO7dd56lUi8Tas5OTs5OjfDhO0kxCDN4jgjUWEYWjtk4sERhUwcWAFUs6mHz73/zb//XBwyJCUc63J8N6XlnrNvVtq42WNgbSMF/WjrxT7XWQb9s8bFYJsnDP/bXXuUHjetHhsbgq7jx/8tfO2MXdFHWluL7qctSIS+i+g8Wgl22p+ue1IfJKXN65lu/Zzq46ZYALZKJ98eczrqs1wnB7wkkuaC8RkUFQVs4b0ebDW7uL9RaoF4tg61CXukcblyr1IEkSgC6dhUGAI6Ah5sBQ6RGzx/FozyX5dH4kBEhQViVYyHM3yEYlcvDztQpQ23jmiGgAonZiRI0Fi0r+VKEHIGRA/9f+C0WtzpUpACzQndG+sLk7wcaAMRuDSZaHFMIy4atvFQEAwhB1YBFFvd6NkvuBWlcI7OG7jeoHoE0Pe964PH/8/KnhBiY7A0CInnTI7WxVVffv3X3v/fenxydHx4ePHj58+uRJWRYCbIw1KLrNGzRIJCwIrfyMGDZmg8KGzNALpdhrm9ySQOXPE9a7JXX9K3Djp9LBmEQEqKPobgYPPRPhvrdYO+axa7acbUxP5/KstM/lUHnNCAvV+WVTy7chwLA3pe4ABH30Cf39eg6EAEWjjjqTLgEEMhENgwE0ggRkACFCJmQQrWdYlKGso2cQsMalqlniKFVVeV9L83GGKFzXdeWDS9I0y8bjCSDVtfc+NAppUCspYKqttSgQYgQR7VS7N9WRu7RQpnZz0udow6YFekcb6yAaRDSJ69w+uy6ro9Upw7Bz5DMYq7KYzaaz2bQsFiAxy5LhYHD1ypXtrYnE+KMf/f3PPvjZ08NDZnaWCEUFiboh2cQp4g2tHF8raT2/PkQd8FP7fCQKIYQQ5/M5t82eCkyuXL91+9atBw++fPeddyDGEDwhzOfzmzdv3bp959q16/tXrvzt3/1osrXzxRd3T2fT1Jq9vb3d3d1PP/00xmisJWu3trY/+OCDEEKMvLW1k2YpM29tbY1y8+TxY0OYpakxJtZ1Xdej4fDg8WNNl/bM1tpFUQoi+hijr+saQEpfDwbZjRs3rKOz45Pp9HQ2nZZlOTs5HY5Gt2/eun79+mR3r6qqygdNtKt9BMTTo2PV6EvkNE0TS0SUJImz+MYbr9+8cRNRgvfHR4effPLRwwcPDg4eHT196qt6MByMR+PJeLK1tZVm6e72znAwJKI0zbRzbnrRqopez6XXYPTT09PpyVFZ14PhaGfv8s3bd771m7/1la99w6RpHTnLhoPhCE0zo/V1PVt4DdBLkkQEqqqqqvLs7PTRwy9/+IO3Dw8PysUsTUzirDM02Zqko93xeDwaT1ySIBqXpHk2zLLMOZvlaZq6LEmtM4jAMTp1iSTo411dEUCgBKcus2Ell6x1J1quSKurnABL1BkKQF37oiysNQePDwBxPp/rB9eJYSBEZ8kaE4MvisV8evrowZdffvmlShmTxCFiXddEJkmcovTnLfvWBmp6MYtICHV/6tSH4rtGt7sx0zTd3d0dDodJkgyHA2stx2h6Sc06d1++VJuOvCkiAFBWk8T0UI01TcqZQ+WJudRY41xCOhyyzrnE2MS5VJtPY0ye5/2s8I1+9ywSQ7DWikQCjDH85B//4U+/9926KjXCJ3OJtTbLMs+xTQdpIn/0NLZJpGSdSdNUWehJkiQu0+WoWw36EdXnm+1ntHywIqlCsg42hTcQEciGZHNjqa5rYRaOZVHUVcHMk8n29Rs3rly9TsaWPkQGNSVGabwr0bRSMDIEYBBTg8D1wy8++pP/+3+v5sccCoMRxW1EqOCcQzUiWliqEKXXFi61ptTXJZqfS3ZdA9y6vWNjX7d2Rteifdeev9oyrQchNlGT1CT0ru/pzShT+i7fHcC5JHrqLzIXfugXoX8bTsgqN6p3/HwRn+u8Mcy6kraZYUm/gd8st7nA/rdbHplZeZ6doyYZDe81aZKRMdZa41zn+EKUCVQxFAiUptulryCb3Tt594vH787itIg+Cg9GVFdsDWZuFHimjnJKvVJBT0Pl1VkaawI7xsiCoupcYVBskgg0L4GZ69r3MxWsJQCGxl8Kmg9RXalazr6CgS0RnddWGGpsq30jOaaeMgUF2kRDdfXR17PGcEsrloaqKgxg0Qq0/wF8+1/87nOU7/njn9b1cftVyJjT05Pvf//7f/GXf66qIaXkVVUROSSJ5RCHo/Ts7CxJRs6Rr71ENGhC0JhsV8XF2nDsGcTO89SL89/2gz6jtKrfzk+3W987Rn77FZvoPSBAEUGSyMyIai3FAAYRifuHKCKIptPIttz05T5CRMaACASdLosocbQVSyCAEFEn1mlfqpOyS58P1kH8fXWPb+Uf3oeqqpRE1I2r1+Tdaj2qKXymp91nICEQItGjDbGoyjr4Krmcpi7PEgEJEGOMHIKATy1ZCeh98KFclHVktTDFGIwxZKwDJGNCCD7EPE+Mcdb6qqpjjISW9E0xCIMPQTEuIqN7HpHEGBHQOVeWJTNb69jX/a26264U3OtYoNbaJnjDN9lfXcHasQ2999rvdeCAr6uyXJRlEUJtDaVpure7s709GeaDyP4Hb7/9k5/8ZDGba4/H0SNhjNFzrGMwvjaVIaIsy6y1zjpjgCHEGPVD1DmriGRpOhgMiGg+nxfz+XQ+S5I0cQkzR5F8NBqPx3v7u7PZ9N69e97XwCFNUwJElA8+eP+rX/2K9/UPf/iD2byYbG0fHz9F25BeqqpSKwhf1wbE++rOnTtffPFFVc19qPzMb21tzWazzA2zPJ+dnU4mk0GeP7z/5WCQf/nggYZPZFkuhGVVJVnGAlzWdV1ub2/P57P90eUrVy4dHh4ePH4aQjh68ng+mznn9vb3R6PRa6+9tlgs6roOgRVwAwAWCd67LK2LUtsDVQft7+/vbG1/4+tvDYfDzz775OnTp2cnR9/73nePnhwkWVYX853d3Rdevn358uXtra3xeLy7u7uzszPZvry7u5umqcQGgpjNZtrjLRaLsiyLxXyxWEyn0+FwOLy599lnnx0dHz8upp9/+uHbf/2fXn79jdff+torr77xtV/9BuZJlg6KohjkORnyaR5j1PVAfVam09m9e/fe/pu/Bo4xRs0+GmSZsZhYso6yLANh732SmBgjWpMOcmttkljnEuOslgiRI4kiTbJiRtcRAaQR+p9P3+7F766w1pm5UwaW0SfG1nWt06nRZDyfzy/tX40xDvJxXddKICyKoiwriLWICMQ8SfNs4Mg4Y69cufLpJx+dnByXZcyyTGdkWndZm+JyicPeb5d+dbLmftzNaDqHjH5pqMvifD53rWVRXdf6OoGZLqrXsTUaP5dULgAkywVBNw1mAUCWZhZGkABA8J6FFVDpIxxEVrFHhR9Ho5GKGzc+IrP3fmtrMpvOrLUscTAY/spX3rp394v33n3HWnt8fGSRkiSpqsqmSVci92MYlNdKBiJbxcB1JmVN0mcidH/eWNlftA9urKpjTxneZ7l3tLK1ulzXTwJBREIREQI8OzsRER/48pWr2XAUolR1AABiAyiCDCACAYBYRMABmEUZRnl+7caL3/4vfud7/8//4WwiXJpoLpKQbWi6NjUgnYRO1jRvgHBBTv15diJAn/MmG5HS1efjGgN5PdCy/17YaONwDviKdO4YunepQ6geo6d9cWn+Xj85L+EZEN95Smr/c8cecXDjG7+IBHseBG6ogz3ThQbAlPUfkTWH01W9X38K1g8vaXyk4jJmKfrgwVdViWA6k0+TJM45axJjPZrSoGWpgZ2Ercs7rx6ePV0U3mIEZo7sLKQmiZUHB21aXfcpLysrAGEG57DB80WJ1swI7XINSALISIIE2LN1MQZRLyomIj14YAZA6Ujs3VXXcwFtJlrdmMba2FcnKd4rEEVEqa/qJdMGjJI68iFKbyIAIXLHjNM+8HnL9/zxz8L6jDGffPzxH//xH3/40Qej0ShGjwgc4tnJsUusNcZXdZYnRTHf2hpXVZVlgxCq6HkwGCKC91GNGJd76qZgBuk1fhftcP1Mz847jpmB8PwueN78tx2nNb1TBEEBiUBGGgaIcl2E2wgGHb5iFyHVP5KVEd2qmfja2to/7PM7zfnnn9fyISK34hkVlWnswVqx1eeJGc1WEtGgqobagRCjuEEmaKsQ5oUva++9H+xOiCgIcqhjaDz6DKDEADGwMdpBeRFgQ2SGaWqMAfTGWiCjLdZwOCSyzCJSMTMZQEPIQmYJ0xljpB1pNxo/wKacVVSnDzG320DHxSLqh3otU487haT+Qaurvnuq/mBVFeqpCADOmeFwuLW1tbu7Mzubvv/Bu3fv3o0xjkaj2WxmjGEWTXG27SnVF1HSpvLE9J+a4skaAFG7FERcLBZnZ2dFUVijWXSknWqapuqx+eDBg6IorLUcuCzLPE0Gg8FoNDg4OLh56879+/dfevnVTz/9lJkNgCFCALWQ0XbXgCOi/f1dY8zdu3fniwUA7OzsDAaD09OTqqp2dveyLJvNZrNikWWNwYzipCCSJEkdooSQ53mep4vF4sqVK+kgPzg4mM1mIjKbzcqyTLPs8qVL1aJ4/fXXZ7PZeDyelVWa5nXweiTz+TxN08ViISFmeWLJpNa9+eYbv/rVrw2Hw7PTw4cPHx4dHX362cc/+fE/HB0eAqKvipu3bt28fu3q1at7u9tXrly5euny9vb2ZDIZbl9pKD06oQiiEF9d10UxV8lfvpgPhsPBcOiffvErb7z26ed3P//iniXrffmjv/vhP/zjT2/ceuG//e/++9/61/86y9LZ9NQQaLest4bmHywWi3v37v3gBz/w3vt6ked5qIU5AvJoMOoUuSEEQR4MRgJLF0H91xijcJPHYNUqiWNn/NhPHwFWVwhpoylWULLzrIXWb6DZuH2IjBJBjDHCWFXVcDCuytKQdTaRUbMm6NVeFrP59Kyqquir09NTAzIYDIbD/I033vjgg/ePjo70VuoFNsgaFqE92xrE0U+LOb/A9sGBjpXQYLMxNu7ErVkI/FzRUa9qXE5/VsGddp0MKEbp2sQsatDCGGMkNJGaz0JAup6zqqrj4+Oqqm7cuLHRvgIRY5TJZHJ2Nh3kufceEafTaZqmL7/88icff1TXdZ7nKDCfz0ejUbeytZXcSkvsg9eFQpcmdSruuuI1cuwvgEFtALU2Vv8bzf3XvnJka230tWpxnXO+qpHw5OQkCmb5IMkHDXXFGKiFUUvm2D9t1lpj7GI+zxN769adt77ylQ9/9uPo8SKTlY2NGcewdszQcy9cK0ieIXI7/8qIqABLG4Yma93OOkZHuNFpY/Mn0rS1pt/1CQAJAvIqmbB/r61F4elUtBt8t9bfMW48b8ut/IKLpN/1YY9xUJlb6AAAIABJREFUvXqN0TPmCxv/vu1GgJC7VWLjD/eVmf0PRfH/rpPslzrGohHXyVVilCgswt5zXdfNXCxJ8iw3tshHERB8WQmkwoSS7WxfPq4fCwVHUNeBIwwSBwYDVLje8rUHi41bcKcNkVgTQSsNBgAgs/KDyq4E7oQ7DfdYPzsRJYViGzElIlHnV72vct4c9RzvFGOMwA14iAJEDcXB15ElRgEyynoAZggM0LvCdRb2vOV7/vilWj5pHb4YQABYfPXv/qf/MVTlwEJ1eugS66tq7muTCBoGImucgHVJXtcQgl1UUAawLvGIFZdCwsjSLmGd9HlNqb+ye0U+r+nSe6mbmFZV1Yn4BZFFkPl8+6TDSwHp3e5RmJvYOr3xhLB544xISNSITBiicdBKDnT1UFKLr0N3YMYYzWdR8I47zUnbaWCPdo0itHRE8NgtJoi01EBzT8AgDMLMZCnG4KtQ1yEGMOgAgKI4R4AsEoU0zaUJPK1CyJLUCJVlmecDcNlZUWVbOwW44fal0WhUT6f10ydJDpcmExSKMQaWhfc+MrmM0E0XRZ6PZuJsJErzYZKldaWVZRURYiCyhgyhdRaYZTErkyzVkKtGXgEABI4cCBi0ADF6FhFHiXGNfXmIdSeDISLbGnnrJ9t5xDNCFXyncUIEIaw4CLjUpGSS6IOEaCw6RACyLmWXGzLIJklTESiqsgyxDt5aypIUxF/dH924skUQPvjk3cd3PzFcD5xZzBfDbKhjBNTPCwRFV18hS8YYYBbvWYQtIeqqz8SYZ4NBnhmQcjEriwI4NBQyQZ36q33feDxenBwcP7nvizNgTJ2beY+UDIbb2ah2+fDLgydpNjDGnBw/tYmzRog4Seh0ekYGquB95IwsopnPisl4+85NvH//flku/Hy+ledXrl5/+PDh0ePDnZdfnc+O7tx++eHBo8FkN6KrQhV9pZApsx9l+byonMH9/X0AOTl8EosFhWoxm/Jifuvq1cViUc0Wd158KUYxNgsRjc184LoKwXMMfpBmIdRGgnVAoc4H+dfeevU3vvWN+XR295PPnxw8+OCDDx48ePDwwYPT02MEMGRu3Lh55/aLV69effHFl69dv76zszuebE8mkzzPR6NR29ibruGvKl9VVVVVk61Lu7uz09PTp0+fIj4NJhydTa+89EZhhocHj+vTwxFUsjg9/eToe//b4mtvvjma7I/Gu3mWR1+nKVblYpCP67oqFkdPnhx88N7fEs4NlDaFECpnKUkymyQBrLWDNBnGKFYz1kUGeWYljJ1JnCFEiIGEBCKHACJVo/ozxpIlI9h41WKIxhgyhIChjanSos0ICOjsiRHFoOkBGiSAIhCEASCBgbCQS5iZIZKlGCPp6ER0oWJDYlMLYLPcjLdGdV1XRVmU86oo67qWEPLJpdfeyj796ONHD79MksQgVVXpnAuhstYCYC893La6a1WbRIaIRvs63Q+EpWPpCwiGKESGjAkRWJAFBcildDabZlk2HA69D4jkXEKE3OIBZmlPTwBqM6zhzMiiImSdAUY9I9LuGwDIaAgJUAAZRJghRhHxzqXELBEYG8c7II4hpIlFCTHUKcWKy9nTLx+F2QsvvOCjkLFkMx/ZByYyZJPELqpyljgModZNw6UJCNx58ZUsHwbP1kqsfZpmZVlZR2mStEwEE0KIzEmaamsdI3GkYuGHwyRN8sW8DmInk0nN0RobRRDJx4CG2vl/I2FbQ34uLsSX1qOWYkOnFwsCDGyMazsE6AJxmUMTbQFRkRcUD8IIESQg02SY+3L+4O7dUZYPx1ssIU3yeVTVkWEg8ZrCg2TAh9JzGI6z2enJZOfKr/3mf3n3UXl0dEjhwBiT2LSua1+HNM+KujLOcrMj6yYVNZ4bSJkv2CM8IgAQIggYaVzstXQPF8ChbT29nnhBthV7t/lFbW1AbdPclAECYJrqvjvDS+fn1VktIlBFYZ3x2MplYZkkuXxPhOcQNjDNAbkVgJ2ZHeW91jf20CLqD72730vWCQAiMajzZNOV6Umzq0MZBHNRW7u0+18+oUn67gpE/f0GN6sNxayct2bqHQSATDcRUd9LtJ1OUBqkUEOOhDT3RSHAGH3ty2J+FmeWYFimo3SYOTTkISA5N8n2KWRkGDAhmadJ7atZlkL0YI1BBGG1bkADRhgJDLOEEAyKRUKJloTZNnAaCbMgAgEQRkPg64gCpu3cDBmDRhqdP2sWkNbMDEISjSECE2PkCI7QkCkhaOMnjeJUM9mxc5cB5IaxCYAMTbkBAAgi4jEii3MOIVG6BbBB9WaPobuQQdSQ1D1v+Z4/fsmub7n8Mor80R/9e+/99OzMOrM92Xry5KCuazQQQtje3q4qv7W1VZZ1mqZ15Y0xi9k0SRKb2On0NISg8iFLuJGAsbnlY14bMHfGmN57HSGr1qtv9Lw5kVxWjJ5FBIHXiDRLdhCuzsMEhKSD6TvPgxhjURTdjLbHzqKOZtmN8Je5PavzrVY4IL301Qt4OyCqR1IDzAYHaChkEIK3lsipDTqCUAQOQcZbk8Vs7gWSLCsqb8Ru7+wFtInNsiy3LomRs3SYOjubzoVrQUA03A3kkDT2ugkt7WGYiFh7LyLOJcq8UEysU8v0o42XU7T+28OOcSWau9xGpiJzNC1k16TxtC4sfRWfPsEgRdC4QQYjCEZ94bXR0ihhjW8UQWAGDjHGna1JXc5feuGF3e3xxx99+PTJQVUuACBJEmOqtv9EFiaUvmFg53TXJ9L08420iQWAytdlWYYQomCapi5JUiLN6JtMJkVRfP75F9Pp1HtflV5TyDW1/DLC9Ws3333/vb29vYcPH1prnbFkFETixWIRQgCynT1g7es8z9M03dvbqaoBh5gkyfHx8d7enkvTw8NDY8zOzs7Hn36SZZlKv3xVGmOQxBAtWIKPk93tEEJVFspNVUuYsijU3eS119/Y3d1LkiR4ZmYfot4FTWmSmLL0aoC9t7/72iuv7u9sP3jw4Mt79z/88INPP/7Zw4cPmdnXNQDlWXr58uVXXnnllVdeu3r16p07L16+cnU8HueD0WAwSJJMmYDtbJi6AqiumyjFyWQxmUxGo9FkMjl6XLt8dHy2uH6dU5c85IorCgi1j++///5HH3306q/+umIIRATih8NhWZZ1XR4cHPzd3/6QORRFYXoxU0oi0noohOCc6y7gJEmyLAvCrmdlogwcY0zNoUljFyPERA1CrS6XlkzL7OTzjhqNCg47lR9Io5dttBnqJNzyk2mZc7Vkti/DIRCaozVISWrjYBhjhBjrqtraGudJah09/PJBkOBMwlGQll7HnZOEErABoKoqRBzmgyRJFmVhkFqr/p6FJvRhk65AbIY4dV135kwd8/Ai5KRvfrBC+Dz3tAhsWQ+Yzzc/hIaZUVMz2VAbq4ooitYX87nCdzdu3THGzItZkg6TJPE+NIOqFf1Bw2dL0/Tb3/72977zXSRX8Nx7PxqN8jzrSObNx9ReSwAUo+jyqKSMjt4pIhwCtZ/sPwHluwj6e7ZLx4rJJ25AsZh5Op2m2aD25SeffHzt5s39S1eqqrA2ZxDRgHaSHkTDzlBRFEme1SEm2eCbv/Hrf/an/xEIkySbT2eIOBoPZ/NFlmeBowGIKJqq3g1DN3E18QIAivrPOkdK3OCAvfTA7AVC9Z1haOVF1l4cz0NnjbhwUyDeRj3hRveBFoUzbabfilxFCUTdSRaxeo+f+zTNshtcNUFFJIBGKr8BO70YwDwPGj8b8NxkfkPnmaL9iqunYZGOSbuRqWvah9YSZ/MCY1jA2dTMUrtIk5EbOPSVGYt1GCBECGjQkBP0LND6eK/rZYwhbiKvpEuW0nWl/0k1kZDGgCPEIILqxEOoXan0TJiw80jvWQw2owpjjKPYN23qp+BgG5qpB6Ohf0DQjQCb8QRC7SuEjuWkUQ3MHBV8BQCRgAIc+XnL9/zxT9k8mv2c+bvf/W6Wunw0LuezJ08PAcj7OBkOVaQ3GqXeRwCYTqfBR3XGY+bZ6ZkhGo7GIXotLJ5BH19nzLOsOVB366ZyCHUJ6PhXOn45b2vZKPdwLeqUz5FMOrthWdmA1fuoezWRGGNVFMo0axzPiRiAicTaFoBaSYPt8Mluh+jlC0uT9NKAgReYg/GKG14TpdpsOSAGybQnitAYC0Ac5Ww2T5JEggiZrd3dWy+8cPPF107mxXEZF3Uka2r/+N79R0ZY5T2IRhDJJGSdymSSJLXWqreYtLlFfeIWkfHeK/OxCQ/0npnTNO3Ibxt5OIrdxR5V9XzKQt8ZIsaYJK5jbHb0KWutsMToA4G11lgLMTBLWdchBGvJpdY5KxzLuloU86PDp1euXDIoN29cG41GiOirajabBV8ZY7IsKYqEiAQiokEhZg9ECIIghCgIgOrVJZ1fRVtmNUGCMcYo3F2fhCbGaJldkmgGvbX20aNHJycnIhKDDIfDKIBgJpPBaDRyWWqt3RpP0JD6cIpIuShG+7uqiWoG+dbqyanqhcRBkti9vb0Y4+nxiXNuHlp0EWRvby+EcPnyZZV7dfGGZIAAg/fb21uTyeTs7LQo5mnqhsNhCDVzDDEOhsNLl6+Mx+OiKNIkJ0fdradfAdnaNIQwHA7LcnHjxo1r164cP33y8UcPf/Sjv3v8+DGHqlgsrGu8HLZ2tl966aXXX3/z5Zdf3t/fv3rtxs7Obp7nLsmSJDHGpalbLdraWDATNeIsTdMsy9IsyfPcwVmWLYIcGudS52bHh7NQByjU1GdRFgcHB5PJxBkaDwe2VkKsPzs7e/fdd2ezmfdVlmWx9g0jWi03TNLw7kAUBFHOW5ZlelULYRCWEBpcXq/nEBsnEonQOb5JdMY2iwBpuQwgYhLbtWfQIgm9qIMGdYiNpbhUwffaJF7OX1Yr3Z4Eio0x6BKRHIG1TA8hVGU5Ho9Ho9GP8O/ufv6Fvi+9PrvX6Vsrae+tQkoAyNNM+3yNQO1sNhiCclB7n5pyLRkAyrLUMA9dMWx73UqvVnoG/U/L65ZgL50voogEYCONx2nHtEcMxhhp8hkiG9NNDaDNRnfOLESm02lZlqPJ9s7uHiJKDA3OulqzwrL9Y2vt66+//vHHH//s/Q9clpYnpx35UJc7ay02oytTVdVkMiEi4ywRVWWts0Ksfaw9GdJkUeecZn4IAAGuVc8/t/fr93hLo0tYuuSfP8PL/RQ2uLMaQw0+6cOT6RObppOtLWsTsIgsLMTM2JvGAjCapPZ1muTRl3k+fPPNtz766KMnnx6VdU3WGKQYY+KsQRBEBrEK2ao/IjCs5i7oWrpRcadm/XRx4t8zggfOfbv8jbRiItCf7tFmNqlQ6/RIa1LAjRq5vp3jyjtq+z00tGpFvpxs9pjSeIE5StP1RVnZOs/XP/1qCn+Zfk9k8/vq2+OttHOw0foF+++xR+xcGXN0l3E3Ou+m7YiYsQSQUNbzoixFrKvNArEsUyoFF2Q8Q4TIQgaFo8TOEKV3hNIlHDRFLuhcuLGSAlStohi169T6zYgRI4JNHy7AzEht3IZoeAI2Y4GmZuQWMm0+hg60OHe2FZtW2JBFQLjrA1vgoRkEAFIrKGzInso/gsaPto2geN7yPX/8UqzODh4zIAEAXnrplc8//cTXMXrvnDs7O9nf2/Nc6faQ58OqWlhrfd1sFXVbN2TDxNfVYrEYDofhnF9Wfx65NogiwPOrpPY86nytm/cyMCpyP8Ot16TBml5Olf/9tG7NKG+TQNdE0sDRtwCOhMA6tFYkB5F0SWmpF9jxozpYr1vdzqN8ywFP23DCpvlu92RVczVYQm82mSRJCCFwjWAMGAYEASATACw5SOD6zRdv3L5zcjr/8U/edfnkuKgD0O7+5SuXbx4enBw+OUjzSagLIvFRyHA+tMYYMi7NMmiI6a0RnzTxgEpQdM4pyuecM0ZCCDE00RFd4rCI+BA61K4VQTEARPZ9QKB5m729JEkSfbUQArWoS4d4NERQZJDY0D+JPAOyoAFgYZDItfhABHlqsmQ0yW8ZgzH4uqymJ8f/7w9/UMxPR8McEZ0lEZMkNk1TH5nQhujVQHR1Kgo2cUvZQueuoxo/ZETUgL5mr6KmTTIxKt9VeYmKoGtGnLPGkHEu2dra8lGKotja2vr400+0RtSPWM9DVZQMKBxM4vRkVlU1n88Hg4ExJktSvXGyLJtMJkmWabX9xRdfDMcjZr527Vpdl8BCRD5UzlpnTJqmjx8fIMD29vZ8Pq2KOQAsFou9vT1mGQwGzJBkmedYFIUxDpBjjGSanDrVsM1mxfb2lh7w8fHxe++9s1gsDAIDuKSxsx8MBnfuvPjmW195+cWXbt26Ndna2daw+CSz1jqn6lCGHukIkRGpTYAwzIlebPoV4lUxJ2dlxWRC7SfbW9PjJwLECEmSTGezw8PHOzs7RFjXpTFYFHNjzI9//Pfz2dRa65wBZGS9951BcjbtLtRG7svMIh2Ym6ZpM3fAhv8lIhCjaQVHnQslAQI26RfGokFjkciQtbaoPAAIxABgAupzdILTCuY0LZOFUUSojXKh5SR4OarvRzsgIiE1dgttLIRGqmGMZEya5Ddu54PxaPq10ydPnty7d282PQ5FEWO0rjHxYBEkLKvKIKVpqgZIOspZKUwbk3JAIpCIQH2zzc6boa7r2WymQHSH2Hdo3ro9YHcaW8ORZfY6dBw46vBPaZgSvI7yEffNvfRsQ7svOOfSNK3rsq7Lu3c/N8bs7O6VPvg6OJeKcJ8V2O/6BDgyfP3rX3/w4EGxmGXDwaxYILGI6DDCpWma5tp/MsiVq9fyPFf1QV3Xp7Pp2dmZL6uqqrIs07PRHnDrdw/UqIVaGdsacfECaBS7Fk438c2kkTW4T/C8OBMRsyyN0TNzmrnp9OzRwwc3b90GjioUAmBlZnSuZipjrr03ZNAQs/n1b/3LP3v4wdnRydZwKJGrujTGSAzWUOy6CEZAVByDVg6V1tg6rXcaPrujW+tMeiDf+fmyWWF+9n8IuW3q1gVy7YtTJxIh3AQqXtyWd11c+ytYk5qQoTfhgs0ON0BdOtRqyydt8OCKlUCXDI+bOmG6wEfngsRC3NgWXoQkbxQxrrmG9p7GSxwdlytDz3FHPVIgSezYJtFn0dZcQawxMvuyCnB8ikc+nFESCZC9D5EIHBmHEJsQdmTuyLqCEVhIwKAS2oIwIejHoQle2hPqmdZStk0/R2bmKC1DS4SXFnzNSA6WVGpNjFYyf3/QD6uWEyLAzEt+cftiAC3V1qil/FpkIgCgtaaNaNHGEMk81/I9f/zC/d76YoooZH7/93//D/7gD372/gd14MViam3iIyf5IISQJGmxKAnNYl4457z3qUtUtpSkjQ1jmrqqKgC7sc3Kr+tI/P0FhYHX1p0ORFLPxj6VTi0h+1rYZs+IvNGyGVs5TW/pabsykFXaEnQpCCEEbfa6+XfLe1xJgWcJTTS8MAiBqLiChLEVWgARoQgIUSRAVA87ItJkoVWrurYkatcD9fPtV0s+cogBgMgZFvS1tzbJ0ixP062trcQkyXB7Z+9aMqjvPX5ndnIgyYDJ2bPFZDK588IrMeCTJ0ejESXGIUkUqANnjmyaJEnC0AWYSoxRQ2V1m9dW0LmkdZk3ZVkyNAHEXXkXY5TG6oY3Wj93A+O27GtARbUbUe+7qqqgrvv+NN01YMgsx42EgBiBGSAfDsfDgXOmKheLxaxYVD5U+1s7x0dPd3a25tPT/+v//M4wTy7v71lrOUQAiD4454ajwWJeRBFqxKHYYC9thXQOt+xdigBoaO1tdpl1at7w+PHjqqqUJJllg+l8trO9pz2bvlmNgfZVXValRtJpr6hltwDWdRx2ae+1n81mSZJIZJPTeDJ8+PBh7ux8Po8iZVlub2e3bt2aFwvNxQZgzXDzs4pjJOfOTk85+u3tbe+rx48eicTt7e00zYqi2N+fEBEak6Z5jFGAfAiATRC2xi2W5YJjnIzHe7u7Vy7tLxazqiqcc6fHR3men54uOnbutWvX3nrrrTfffHNnZ2d379JwOBwOR3meG6tGrzpo6Ix2Ta90wK6gR1xa22O4UkeqPBTVfWOTvd1LT768x3UVIZR1XZZlBBGSytccIEQgoh98/2/ufvGFZrpMJuPjp0+SJGkTvbHzkWstto0GBHvvI7M2fnrX17Uy9AIzizEWlrHFChUgIQAMBgMRYQne+4X3MUZkAetEBFhUDdJ5BJAmeXaW9ELqSpUa6pk6Sjf86oo5bRjaoVXTOokgc+AmSzuStUOXiHBZlkmS7V1Ort288S9+49eBw/vvv/fTn/7k7OzMh4gCiCTASZLo1Sgio9FIe13lEnc4/2p3F3V6ruANt4Uyh6icCLVZ6lA+IlzLRsOW4kW9Kr2rswE5ghhZYesxArUZ7m1Z1pij4MoyzsxsULroF2tJ3+Dh08fOOZcmSZY7VPO9AKsxANL+QiQ0xly6euWb3/zm97//N9iGZDS+gknmXJplmTGm9gHJDIdDk6SxLAHRpjQCJLJPDx75unbOIUHLlSDnzFoNLRcDWReOBaHN8gFZC95Y20n7xBnW0Oj2xeu6TtM0hIjILk18VRwcPHTO7F+9acgJAQBFXnZ96sKaGCcSAanyXNf+9p0X9i5fn8+KCCgxZkm6WMwGw0zaKjYiotGuT91WsQ++nWv5YCWv/AKeoazCWcvxxHJn2VQM4ErqXDNIwY0gGK21OroRrzmKXTSxVQXd+keA0HoQ6D/FjVBh241bfcLGjouQzk+3ATawSdcijs83Y+f+sNm2tNfDrDfZ549QWJ4NzK4Rkvsv213AKJQYi6llA9FiYKkkROSymoKppb2OWRCNFQAAr6yHJhaRlE1lNPNGgxawwd50xdLqAjWkoSPyNC160/W1C2DdXFMqMu1FbrDaM1CPqesy65yJkZrFKLIwxMjGoESOWqmq4TOASVbIwMtYL0MisctGhdb7VI+dmTlqXQTm937v9573M88fv0DL10zFsP0OkRDJWPuf/9a/unb12scff3zw+Mn29m6W5BGEGUJgBqhqj8ZoDqRLkhC5KgtEQoSqqlCEkERNYTpUpNmj9Nt2RqfAObOg4tuikBULhxhDDEVZ6tydDJExAhA5hhg2K0N6YUer0824Tr7vBoS9OFedowduliHtZLTM7Ucqrf9ShGev+3CBXXK38fSLKmGOLZXLBzWMgbbwa35djBFA0BAA+chk3M7u/rXrN2+/9pZLhjYd+ohgssnO5WSwZVx2/9GTogoCGKKMx1uj4XixKIviTHffyBxZkBwZa4xLs8wY2+nohBsWU+1VygUKjCyhGJB+NpdCQNrl9hs8YWmMCnoOPc3SBtKnSxFRjLGu6y6HYxlfo6seCiFaYxVyZQEB4ShEaEh8XS4Ws1AXwhE5bA1Gl/Z3j54c/vmf/+n05ARFdna2nTUNhlbWhogMxRg5RD6XN60+E5UPgUOUlvvXMHRBC/M1tDmyNFpEa5MkKcvyyZMnAMASyVgWydIBM2dZ/tprr73/s49ijIPBIIQwnU6FpSwK9SMYjYYiMp/P1dQtTVNnjEEzn88V1vO+QoIkSR4/fryzNQrBF2W1v7//5MmTENS5Xuq6qqqKI7METS/I8zxG772fzc7KxcI5MxgMiqJ4+PAhEb366quVj6PRpKwrZsiyrKrqyEF1UMyMKLPZLHhvDd25c6sqSwJBhJOTo1D7ui47n8bt7e23vvKVX/vGN+7cubO1taXNXp43EJ8xthHTOtLULzSIBpEMEKp7mXY2URgQtAE3iCFyBHNydjZfzA3h0eODsipDCAHsG1/7td3LV3d2doTZOovGnJwcf+c734kxFEUxHOYSI7M418CGSCQg3MKzlKR5nmdpph9onueDwYCMSdLUOQdNCHvVmPFy7EeZd8Yzp6enRVGURVUUZV354GNkicwhBB988DGEGDiEGEOMddC/iBwBBKUtqWWV4tUP9Gsvth5HHfqx5g34AYJksKrreVEYa4aDAbOUVW2sq+pyb//Sm7/y1huvv3Hp0mXrTORYLMoQogBbZ12bgNIlpnR85n5AX0820+qRoLHn1WGHttYrbnXrkzhoLLKWtLT+EgoqdRRc1u7YTYmWfZnWdgaJjLFkjDGEZADQEApw8JUPVQzB+yrG4GOcz2chxu2trcFwwKzOCWZJ4evkZoAIYJ2RKJPtydMnTx8/PsjyPPo6MACSNn55nueDodr2poNhw1UBCiEikkvSulyEEHS8YY1pKYKml8VMvfX9F6UvAkDnBCut/1X3yazyBht2PksQEYjc8IVBhGOMHpGMM0TIzERAiNP5dDLeImucs0SkCWDqwd2OuiRxSeQYI2dZFpjFLz779DMOgRBROHUWJTZXJ5Jgk4fWDPE0zx7NGlWyOyGdKQv2UKHVkdu6KKA3tl7Or5GoZYf2wlQA14Jzcf1h9AD6TrxEBGTJWCJDZMhYNbRZ+5/I6E8gmaTNLCEiskYjJal5TifsaL7alsTUPYwxXZPZHcnSUGD96dRdBP1n4rlv+19xVRDY3Ybn++QNZqfdKyBsAj83PPMZf+7iHJYhxiIMaNBYIovWusRaaxKgrBK3YLuoJQZV8toEjeHIRKEpN5okLTDGGGPr2uuITFlinVue9m8dn7OdU3e55x2PQQkgggjGoDEGejTsxtsHEQkBtbYEMjpPbM0IG4L6ykINgKrX6WQjPRIoI4IhAlTucac2BGOaBPmGYILy4vWvPkf5nj9+oQfCWsxoc8WFEK11v/mv/vVv/tZvffHpp3/1V391cHAQKWpA2e1bLyTW3r5921o7yNLDw8P93d0f/ODtv/iLPz94+Mhamw8Gp6en1riLeqHzoaVr25tOQ9Ucv6t1+tbhcC7Htgt72BTVsJ5srhOyGKMCOT2JIDBgF3rejVW6lKoufaE7TgJSvnjzf6OrQEYmIr1fiYhZ0JhAnbW37ju3/n4YAAAgAElEQVR0fpymFC9mDrEGIGQlbiE0rk86v0KIErgmk4zHW9u7++Ot7YMnZ2mSW+sOjw4fH3/6lh3v7F87ntZns2I2nzNLXXsRSVy6d/kK86ysfYwRjUstdQ71naeFMhxCCHqgw+EQAKrKK9lSTXqccz6Gzq8lhKDYRWOH3BM2RPbAvXaXqGNCSmjkfzFGdY9Qm1bPsXNC11G9/lSnsUbphAEmyYyziIje16Euq3K+mE/Pzk4ub+9+8rPPvvOd74RQj4YZgRTzReKMsvvIAAg4Y5swg8oLUIdmRBGO0bT54NbajnilH1xA7quqmitEFH5BgzSfz2ezmV5I1iYaGDAej8uyHA6HzrlPPvnkW9/6VlVVg8GgLEtV3+3u7iapNUSz6bSua63qY4xlWSZJwhxilKpcNLKr6cySsdYeHByczWe7u7tlWRJRPhw8fvw4hDCbzeqq0Fvp9ddeTZNkPp+enZ1ZovF46H31ySeflGW5vb398ssvLxbldDrd27vkJC3LsgpBebsiMQROEqdBZ2Rwb28PEYXD6elxDD5JktnsbLFYCMTI3li6ffv2V7/61es3bozG4+3t3cFgkKZZmmeJS40xGpsGAIARm7hy7GSs/fFKG3RpiQi9H0+2i1q2trZPj0+gLrM856ccWaqqOj45mU6n1trEGGYfhX70o78HkNlsNh7mHEIUSdO0C0lX+kAURkLVX0EbBq0uvXopNjwfBJs4E61fFFVVmTZRHVbzWtTqhnklLEQjOjqCA4HBpQIEAJGNCEeDzUvZLjyGuROHrM6b+uVXE3HeVk6IGBl5Nl+MRwPn3Hw+DyEmicudDTGm+aCu61gH49LrN29evX5dYnzw4P7HH398/+49771zThCIKE3TOnhBYBB1yewW4VUDGMFG7beM6dOLWadCrWcJwiqjATYs1AQ9uodyIABXtGdBhKTj03L7GwOyYQ4SbRfnEMEo9Nqv+C1CWdeHTw4Gg8F1xDRNQYRhcwxAVLovYZ7nr//Km1/c/0JEyCY6DbTWOpfUPuQAzqU2zYgoMgCicARoZknj8fjp06e6hnSuzi2BTRCREUSat3le3fcsmKtVOQJuSJa7SDa59kznnEg0aAQphGCdQZRqMX/w8Mu93f29vT2bZkQgggxoBLj1yYyAMQiRATJVWd564eWtnf2zp0/QoC9nw8lgsagNkarEDRAjChGoiq/rsbsYD1nWJNIL5utpL/pvZ3Mv0RTLHQJPhGTPtzrUqgTb398nHNFa8F178RCR8cJ4jtu5EarqMJm1wY2+vtJDmm/amsQ2JsDrM+sY/Xk7lnVLlt7nS9CsBivCmdVsj/Pp83Au3uP8zHoNJ1xenxtj3C+IrLgoIbDP2NI1hIgyTIgQgYVAGAwaBIc2K0NqJZNQAQCZRAAAopjQbtD9u4YBWBqq+DK8GFsaKUuUoGZy3eQd+hYwRLadVGzwm9F4ndVrRrSENiYCtOoeA4rreh+7GIluSQ+BO5UgNrsAIEY19kStdigyCxIgwfLoESAAEjxv+Z4/fmk535LJIGKda7A4oDsvvvw/vPQKAAg1kHfjtahNSO1vvvgSCNy4deu/+d3f/cs//e4f/uEfTqfTLMvqyv8SLR+u3PmdRWffxGmNxrmikRPgVvW7ziDX+eTq9tnxJ3U/6a3gCIQxcktkEqtTTlHsgpk77T61FO2VhaAjGm107CQhQBQWMBBRNtLrm1ufWXmqvIQuITIDCjMbZ6MIACapTbIBsxwdnQz3X4pR0KZXrr949/6jf3znw5dfeXW0vXvz5u0f/8OPvnz04PKlK2ma4gC3trcRrj348tGinA1cng9Gw8k4S/PYiNTQ9ib9mpmWOIdo6jq0WTocW62aPl9EvK/1zyHEJW4p8v+z92axkqTZedg55///WHK5+62q7p7qdaZ79m6S4xlKphfSJkgZFsw3gaL96DdJMATZAgx4gwA+eXkTINgPgknA4JstyqYMbwJhcUSP7SFH1HA43T3d1dW13rpL3lwi4l/O8cOJiIzMvFUzxPixE3d67lI3b0ZkxP+fc74tcdAkqM2uPiIakaE5ISuapGc4wQYq2F8bBoxBg0QApEpHREwhsI9ValJoENJkXE4KNyrcn/3zP/nBD74fmjpxrJYMZc7RkwAgllmufEsAMAbzPG9DcGCD7Nu3nUNKapcflbYGoGCIuN20nHOr1aparvI87/PKymI8m82Ob9165dW73/3jf6bquKqq7ty5o/GA40npQ23dKM+z2SwRIiApmbY3vwGRpmnKspQUl3VVFFkIoSiK8d708ZOHmjH45OypkvRijAiMiHmeOesuLp8dHR8A8tX5xQ9/+ODy8tIYc+vWrf39fWvtbD6/c+dlH0NdeSFs6oaZkRIY4pjyPK+qCgCs7QxFl8sisyLCwZejvKlXSRAR9/b23nnnna9+9asnJyeKhIzHY+cydZFR1UTb52MaBkmLCDB2aTFKfpNOw0AuKyYTma/C/uHx+OxZ8ouyHCNQURReYlmWSgwGZEK6ePL0k49/JCk4sw4kUOXecLTMzNZm1mba9mspn+W5ujJmWaYupmQwyzKRtFqtFqul08TglPon2fDua2kNhAjqeDQoEYhRNIh9PBrf6DlMMGC24ZrD2R/FZsWgq2LLASMiLVn29vZCCCypGJV9ZQYiIQmhtUUmkJg5+pBEbt26M53uv/nmm8+enj1+/HhVLXwMSVh72p5foPQMkg35NGwq+nobW+99URRqv4SIIrQlbL7RmVMrnk3uRvdba99IXVfXBO/WrlMHgomJkGNKAgbJGOPAIbdZeXVd59aIyMMH9zPr7t69myAisCBoN7Jp+IxkHMaI5F5++eXXXnvjgw8+KIpC/y6z+BCapvE+opXpdGpdLiGsVrUPwTnnrPXej0YjTUdMKTG3Tq7a64uIRsV2m688n+D5Y2RjW4DM83rF9Y7ZlcZ6R3jv0RARhcYnijZzjx8+IMDRuJwYhbyAAAQ1GxqstZp7iZYWq7ooCgMHr7319vcuzwEwy4vlsrLWbByOUGeJSSBhl3I54HnyJp2SbuQR7rR8HRsQ0lDC15+Q9TcHi7a03pnUR2WsQx3acYvFDuWT1mf3uVq+G91QhraW7YY+8HhcvyP9YQ5Kivb7yDtyPtHLVbniG9eDaHfBmyRquLGLu7H3220vt9rCrasOd9xWB95U23GRW4GB/aOfqvev0BiTGEASQBRgAQNgyQCC8ysRWxgOYDAxsQTIxZjY3rqiMyoNU2gjyJIIdcWewrGSJKU2/Fgj9XSNbOfIg/cQCVAwz3KtS4eXn7VWqZfSjufaVHfGtQFsu2qJ0tJbhrAxSmtBETFq5ITAuJGTocZ11hISiZiYQgcYALTmFy3P/zNi52ePP8eDtvdeFBZEIwKIBGQAEJASQozJukzzS1jnmWSC98YaRPp7f/fv/vCD968uL3wIs9k1IjCn4YcI6wd3H+13QAB1s+cYQ9PUMQZEcM4WRe461U83ORIAIc3VU+JP64QJ+t8WbBMGZuz+5Y53VuuYt20GNgjE0UWnn8QMbVo2F9+bJm03sd43uoWOLsU7jx5jVN+mlNr+KqWket0YIxLExCGl8XhS1R6RinK09LlxWYq4XEUBOr+YfXTv0xDCyekxIl6cn4XkBaAoSiA4ONgLkZvG+5AQsRyNx+Opy1wIsYsWNMZYa1xiaaqmCb5rv61zzrlMN+NyNNLyjjnpJLsf+1VVVdVLfSLo4A4VRiK2sewxRuMsGlrVVUwJDZE1Ls+a4CUmFHDGWjKGqF5VmXXWmKqqvPcoBCIMQogWBCAZgtg0IPHRw09zR8Lp7OnZ4wcPn52fIQBIQsTcWWaZTif6hhqixoe6rvKsMIRV3fRJxGrE0qkWN0cJhtTKwxJa216d/eSVyGRZpv3ecrlUPWTmHKMRQOPseDo5PDyaTqfnzy6apiGiW7dunZ+fj8YFh7BaLglwMh6X49HZ2VkXTELGEAJOxmND5L1njlogrFYr59zs6rJpmoOjw48++sg5m+dF4/3JyQkilmU+KkvmdHp6OhqVDx58+vFHH15fX8+ur4VZ0zVu3bp1dHQUI+8fHGRZHlMKPjbBa7fPzFW9muxNU4yz2UxEDOLpyUldV0WeE8r19fXFs2ezq0ulL+7t7X3jG9/4V/7Vf/m1114/Ojq6c+fO3t6+cy7PM1WIsaTEERGMITTQnWxUvhMZ1XZhaw/Z+XpbazPjEnNIHGKcza4uz5/FevX40YMQQxP47lvv5OPp3bufG4/K1XL5B9/+Jz/60YdNU+d5llIcjco8L7ruC/XOAkB9v0ajEZAqUVkb1Ml4rCY63e0fY4z9SsJJYkzehxCirgrKv2WWnvSl6xoZW+ROwfOOH26JjLVOX4ZGQrVxER2LaAByDj7fpOR3QlO99tKmXBb6I+3M5bqLGQmNERBJwkkYGARZ2Fg7Ho2PT45ffuWVO7dfmk728qxIkUUg+Bh8FAFjNMEFBNAaq51/XwHH1MXEdctsz8pWA0/pBmE66cAdh30i0jdlq/NRa2KQjtGqAsJNDxJq81MNEaF0FHFOnFJMIcQgzCF6QEicUogx+KqpifD46DCxxVYYoJsa9bd80zR5ngEAGcqL4t69e8AcQnTOcUv6MFGYiG6d3vHBe+9FwBDp+ICZk6+dc03TqOkLwDrlQjHaIfuOZFuC9aKNu/dQ1d8iVL70wPtnrW1s5QCsexC3xM7OiUpptwLQXmvCo3J8NZvVVVWUZaahQC4DYUQCkRD7hLo2otoZOtzbe/r48WJxnVlKMWLvuKO1LxqlngqRRX4OVxB34DWETait/6muzP0N1fNxjCVrMpUnUDcs7v7rjP6g+6ZSMXUN1xtknRnT+jquaR1krJJOO54y9V/+BB/6TvXOn7R7Bvr7equlh3amvQHPCneUZmxD+fr3sdeidqf/BgvT7fnLjpayS4nH4QH2xz78fv/PEAiBOr1kag3QgbWTaiu3Nb76QrIoADNbKpAEISIJIvf5gJO9sffsvTDbEFLkBikYIwi9hR4YA6ZlbFLTJN1uqNOIbK0xytgEQGYwRkMDe7FoxyXvAlf0uupXYEPG2LaklK7bNFZdwbbs3FviRqdt6dBg0NxKhu7W1L+eUrcUsDBHNXZhltgBv8xMhK/e+epnKN9nj5+Q2Pkcuqch6LXR3UASkFxWCsByuSiKwhonHJEoy/O6qv6P/+1//d3/8R+CqFFKImdvFCU/75VwSP2fo27TVVkGdMHoazIqIm9J8qC/i6T37eTeNpN2Ub7u3wNvzhoxgbxYRLEFVN5I7UiDGPphRl+PaG0NZYeDzHVyF2iMDPQmXdCmRbn5cmFcPhqNU0ohcYxxuVjYgzvRJxa4uJgJuRTx4cPHAHB6+/hzd+/Mrs+v5tcAXPnqeHpcVdXLr9wl4x4+eSxIy+WSyN66czvGlZIAnc3LslRfymCNisGKolRXBgWdvPdAaK3N8zwErweOiDE2IhKTb1NuuvpPG9oYvf6KAl+9W4nak2hPaK0NMXWIYhsEoqDB0dFR0zRtYI4IsSyW88P9vcuLp029ePO11wojDx7en11cFGXmrPI/I6jBDrMCX92onmxXDRBRnmVxYCFttXUnGg72en9bADAoGzFEWnOiVVOEGJOqQFvPBpf1jpdHR0fX19dFmR0fH8/nc0sAHK8uZymlLkGIJSZYuxS2HKi6XjHzZDKaz+fMXNVLQBiXOUpUSl4bLWBxMhmF0GSZFZHMuTzPDg4O/ui7/w+ntDcdacpflFiW5XQ6LcsyJcHOfaf3U4XOOITQcgKOsaclC8fMmqZaIkizWi6XyxDCcrksiuJw/+AX/uK/+PWvfm082bt7925Zlt5Hvey9bxDRkjHWIiIwGyPYctwYQP9uS5YBBEXh2/1XhKwlq+6duUY4GGPImlCt8nx0eXkhwqvV6mBvcn5+/s//5HuL+UxEUohlWRKgQVDjWWUID02YoKPvqggN1w4KuLXCEKAlg7lV5jmLhJiMbZedLMv6RUBLUucsQhrIVMwQb+xgK+zFciJiDQ3x/55pjOuqaIjycZf5O2S8D/MADQyy7LDjt7MFRLAJxSQgTCGG0ADZ0SgbjSZHJ8d6iu7fv//pp5/iYuG9X9UVsKgPSmJmQdPCj1G5STHGPuUuhKAriepmjSEZCGD0GYZSrs0llzaX6i62ubM93Do/g0cUcW3VtJXX2kmFiUjn+/VycXH21CKcvPR57721mTPWx4AJyTjlkBtjpA1syI6PT9/54hff/9Pv50XBzMKQ51nrbORT0zQpaARfK81pX5lPauWVZZl6mdq28kMii4l5UPybm2gs8EITl58kqKBXj/MLSwAUaO0DRZqmyl22Wlw/uP/J3Vff2NvLgm9A5zHGGGhZGDqQApAocnBy+uWvfP33Hz/yMVrrABJDEmQAYlx79Azb2sFRmGHPs8nD3ND79eeh21nMFlrIQmv7lg1mb7cTwbDNgF2ipjBaM3C76UoLa+yNZ3gXH9v9hDsUsdepKhakYC8AQjvs0GPkHS4ualjAptgVB7aiaXjH9HkAvWfBj8Uht+C4Gz/5yQMknwc1756r3SfvzbSEdZqfECOiFRZAcpKvKn8yvTuZnJxdPfXLp84FgykFEUqy4c0DHacDNpySEABAt+Z+u9PFmFlnjdCBkdISLNXMua8w16P/pOVlfwURabcmrUxn61Kh4arGIiT9zGYwDUrSqrTb7bcLhddXTgaNFsa2bfI/a/k+e/x0VM/Ocbu1bxqsJcvFfDqZAkCKXgejIqkoi3/8j/93Zt7fmy4W1y0Pk+MLmA83LQUbuothbtsNNsHcLqO7LBeUHZXgIDuhnY50w7bhvBwRWYThhl12i7m0uxPLTa9k96ixlajwFlllK7xF6UmtCV37f33Lx3Ud1IyxqlZV7Z88Of/IfPzGG2+9Pn1jVV0nMHVdX88vk/DBwV7drKzBO7dOm+qN+w8+XdWN9/5qNhsXJVpzfHqLAS8vL+vaZ4WvqmY6nS6Xy6YO7EDRKm0Jlqv5crnUJlzHolrykk77DSGC+rWqkEkfvcGp1lshBCJQK0QtCrWl7EXbatCqhDoOsW8C+7cghOCbxjk3GhUAEJtahK2Eq7OHt06Pr2fp03sfXl9foXCeWUmcZVbrTA1Z1Bqsrn2elxo/CACWlGyImbXsg3Jp+uhHQoQuMmhjug5gjNJvWasg1d8jmJRSCCGldUXLzGTIGkLEyWQyHo+fPHmSZdnh0X5d1xrHt1jMnXOTyaTxFUuMMSL3ptXt1qge+hcXF9PxJHFwzjWr6uLi4uLi/O233/7TP/2+JivqCVRRHzNfX88ODw+///0/GY/H08kkhKqqKj3n5WR8dHpCRI0Po9EIgGKMqU2tVZReqY82paRUbf1F7+P11QzYN3U1uzgP3o/HY0mcFfkv/MIvvPfee/v7+wcHR3mWXV9fW2vzvNToO9LRu8U+cn1Qfq6nA9CZ47SKC92QhZyzfWJemwMJaIyZLRaKqTZN0zTN4vp6NrvK88z7gCTG4mq1MsYUxSgviy3CUuvrSEZEOhOGNpxd4SnorDJSChoYk+eFXsM9+VwT+bQzN7jhqRA9r/O/gDVxfkMG2u39SjDUEcPAmLsLjjfmhmHZ0FSuWztU/ThQzQ1IdNSGPukkSutxQyhWLObQjqUF2aDhlNIbb33hpVfunj158uDBg2fPnnnvAdeetIlZOlIWWVQbJH0R3vv+MjPGAFgzoKmrsyhsWCXhTenVfSGe2lQDpUfJBkuNiIiCSSallFKwnO08ldEEP1VRA5IIN3V1/uzMN/Vk/05RjKylyMkgASECa0WngyphQIT9/f2vfOVrD+59YkxzeXnpnEspMcL5+fnrr71Z17WqQwVVghVDSJoyZIzZm+7PF9cAEGJEg4Okb+x9exS/fLHT/Y2sTgF5Xnm928+sKX+tqQT1Gtpht5licMY2IV48e1YUI72FRTAJE1o0hMxB1MRIADCxYZRX33zrtQ/f/OTjD4zJUqzJGAAjnW9Pd8itln5wCLg7GlZ0CxGFtr1G1ns9mt0fbeSsUw/TrZMkO7ubjZZvjewhCLbve//QV/icxL+bjUPXkRt6iXY9mKanJp2pD4EmGp4T07NbN/KNwUhHWyXaPBvdj3DnynlBGXZjuuCPzWR/sSpvt5PcvZJhOyd5fZgb/WfnggkgSAnBIlhCKGgiIs5NzEEJQLPmU/S1zSF0GuHBR+fYg4A0NFCRzfuig/VeJIDSrIY2AEZf2M4l0bq5BJb+lSg3YfC3emtZ0Z5Qgx96ay4RIIDEgEZ9mAdguapdWBCVMcF62XzW8n32+P+h5WtJeiCgepXUOOsm4zylWhnGwoyEAPaTjz78+KMPT0+OFovryahNZPJ1tbtePG810aHFlla4d/EG2a5ddpfaduMH3MpjICLNURiuO9LH98GmJ1UnpAGArTxb3VURlfWK3YytU+zu2BlvsRfa6l+AiAyZfivSLS0x02Boh62n6W4BxAgYJFikqvEMlOd0cfHsB3/6/p/88Z/8O//umy+98mpIlBcFAKwa//rrr15fXzWr5a2Tl156+TaD3Lv/qK7rxXKVDg5XVT0ajY5OThnw6upqtVpdXV31NuI9tUkfeZ7HGAlN7+yiQ4Ee9NPY8RAavXL6ZEIlmBEojpE0t0DraeVI6BP2uIf2is45HcINfeGlg90AuK5XllA4SvIXZw8LZ2W/xOTrahHqlXPOEmrJ3uuRkmBIoj4ok8lkLcES0ldijEGM0KWettb5wM4Q91Kf/pJDnedxLz7sZajee+a1nWOrdQTI85xBTm6drlbLqqqm0ykRTUfji4vzsiyPj4/Pnj3Zm0xT9EXm2mA0Fm5NwISIrq+v9/b29qd7LBExe/zg4csvvzSbzcqyLMuyqqq9vT3VVfaXTd1U0+n0008/BYDbt2+vlnNNHwHELM9Ho5G11jdRp56K8sUUWRi5j5YSpTiGEFSfJgzMfHh4CBzf/+GfLhaLzLlqubLW/qVf+dXf+Ku/8dJLLwnC4eGh9z7FOCpL04rOEYBDaKJvBJJGOOqcXpM4jDGEFkQQmcBia1jW1k+BuUu3V1vXerVaJY6z2bUdjZuqqqoqy7LcZd///veRhQSQuXCZc265qLRR9N4jIicgtMYYRk4iPsZilIO09rPaT4YQoE+DtGbjIgRAAjJoNP6JBSmpM4cl1I4IkJEjCLhM2waEQYHFKfW2g63LXEwqy3dkdgv3HjCHLoSgn6RsllxtL9k3V9gmDreceJu5tK69iAgEhTlZk1nlQZH0YC+wVFVVFKM3P//5w+Pj999//9GDB977JkTjshxNljkA8d6HGHVeAyy925bqsbuZDooxygJoLZoESTSlG27EEFo+52AB7oQ6jIDbnAh949oGWJ3wGVAACGTDrVGlpMYgsISmnnN68Oknr7/+urWj0FQuL4nQx6T3kRIt9GQ6Z05OTt5+++3vfve7RVEIYR28ia4oiul02kaq6OgwpRRiCoGZleR5cut0Va/0LYuhvcCYGdEom/Mnzze7YVeFG/bWXdaccOpddgS3lIPUswFJEASMIR+azGYMePbkkTH25VfuGkMEBMicEguSKKKm2i1b+dVovP8z/8K3Li+eNcu5caVAABCkjeA4EDJkNrd7ugGAEtRf5M1edEBAaEPetgiBZMygAL/BWAWHCivSuQK1eWtt9CNwr8ZFSyQ/YdX0wrk29mD1mkmke0rLE5GdiAgZcg066YDVzhGJtvs0MYhqcLs7PaEXWwHdWKT9uCO6ud/bEpfuDql0SAE46JChDUjsy7yNv44EmNbG70CFKa+Xc8xoOjrCA8BZUycmqaJJbWYpqWiWNHhPiahq/6sGDkQQfIvbdXkNqFf38NLaHPUaxHa+xi1JBIwyMmQY56sNeW9uvGEf1cfeQPdiQKBj9LcVaJtZJRJbV3vuhl86JxVgIEpdah8B0Gdavs8ePx3hs6MgDrlP1kgMzSf3Pv6n3/6n//P/9A//m//6773z9heO9/ejrx7dv//tP/g/rUWQ6Ot6NMpWq4VzVnnmbdKlZqR0X259qL3nFkPjuVjZpi/wcGOjG72AUbaefBAivDGAGWr3t9as52XIdPvEWky4JSzs9AiACIZ6CUHn1Um98TiuQ1SlZX0M5txdjDuJNdaH2hAVRZEYfB3Ozp+dPX1675NPXnrpdpZno9Ho8PDQWLs3nRzsT588eXh6euysizEJuvl8FQJfXV4ikpIPp9NpjHE+X/bqZENWeZuarxVjZE6qdMqyjLlt5LIsS5yG7bHiQplzusZ1fQKAKHaxzrjTEk3PRr+x9WpGALDGaFfZJzfkee6cMxaLPCNIINEiH+6VR9OysDSfXcyvL8rcGRLfVD76GAORXS6XKqppiwYyZOy4HCtbWdWUekkQGQEBvUQNGTKGCLutgzqnjPWwoNtYe0Q6pRRDgkG0VN88J2BV2b388ssXlxeL+XwyGV9dXV3PZqvV6vDwMCY/HU/u3793585tAGh8rKqKmRGJLBEQKTM2xNG4IKJqsYwxGGNWq9VLL7308ccfHxwdqpegbi0aj4aEzronT5688cbr1WpZV9WyXq3qqsyLvb29siwlQQih8z4BNelkRRc5CScyLsty74Nv6rZkAzg6PJhOxp/e/+ThgweGSITfefvtX//1X/+VX/7lz7/1Vl4UzubaIU2nU2XpMMcQvG+qpqnrZhnqOjQNA2oW9kCNQzpPadeKAXGLmSNDE5rr+eLhg/tXz54++vTji/OzlGICmh7d/tV/4y8f7O1fXl585//69mJ5zZw4yWhUOmMTS5ZliBR8ULI0EaFVR3U0xhRlqSwyIhqNRnmWoZr6iig/k4iYk6LBRIaQDIElNRtNkhKzdwiGwBIApxQajoEQQN84jthVmwBIalFPnXU4aJnS2rn34Jgx1AuNaFPz04kMw1ApvV6d1FyTi8UAACAASURBVKZurU3uTVNQEq/lSWSMMXleGGfJGtTDMtZYZ11GhEVZAGLjQ1GWr7z8ueOTU5flAlIWBRlKqshuDaeimiHrC+4v/n6mY7vuVG8Wi2skVG7agIZL8ZrqprYacoMwicjYFkO2RAaxzQTSllBSSomT2sn0FpkiALBYeUTI88xljhCTJOj8wPqeXys8IrO/f/Cjjz4mY2NIzJK5/O13vgAokiIIo7akKQbfpBiEkzbrh4eHo1F5fX3dqsStGc7122HljwORtqvznq3Xyd1aARttOOVo7o9i7Bt9dZeX1PfP1KEciEiOUorWOUum8SH6aKyx1pZF0XIzhZHIkgGRxBHJFpkzhNPxdLVaXlxcIBEj6D0MSG3YJCARmgGXlcjuetIiDMz6EbZSFrrzdrMf6boXWu+rmxPYQW0gm4EQW0xY7LLvhpwj2EzDexEO1p3OdXZ2r1ARGsL8XUM+ZHLK88IVobs3tsyie5TpJo8W+XOhds+D8rbyMPqG7aYfwY2xEC90uIHNcBFBzBETUgRhAAK2IgYEovcGgcioZfpoXBrC1bLmInZlEvQxHiCoOXhEm642sRv5So9AqyyPbpybKEio9B9u88UAUVCoawL7zAZ11sSW9qOsYp3zC6vksSdREw7V7BuUY+5QaL0jEFBYOLH6IxAaIjTG3r395c9Qvs8ePx3KpwHTAJHbYSchAfvHn977O//Jf1yW5Ww2O9zb/+9+6+//p7/5mxTib//W30dIHOK4yAtH9Wo5KrMUYahE2nXPvZGeBDueY7uLxfPGTiibFge9T6ahraeiNfmzTTru1prtePr+F3dX/N2178aecGNS24+vkij/R2CbMbKG+HCIgraIEyOKpDIvBCFFJsDRuMhdlmfu8cMPP/izP9o/mODe2GXFeGSvZs+I4PzZk08+nn7h7XcODo6WtSQ2Dx89DZHPnl1kWXZ0eHh8fHx6elsEHz9+3FnlREXhiMi5zFpXN96QS5LWSrYusL6tKkSsJWOMUt36N1ENSIBMCI3SQZlZQbyeP6xkuX6Wqc/gCrOemncOrsYY63A6HddLWS1Wy+WcgpmOcszBV2wh+lWzqlZIdlKWF7MrgZCXmZ1TjNA/j/e+Dn6UF31hLW0WvFWNop58VhI/49q9C7EdRgKAkHR2pm1WlUhKiRmMMSlF6Ox/2kEdoYjs7U2U8Kao2vX19cP7n3793a9+fO9H77zzhWq5Ojk5QRKD2MybNhitU3sDy7gcLZbX8zmVZfn06ZNXX3313r17o9EISRSb6kAqquraGHM1uzw5Obm4uHj11c9p926t9d5ba/NROZnsEVHTNIYoz3Nm6P2ENMyrBbX695ERDTDrobO69llrIaXbL9/+tV/7tW984xt3bt1arVaj0QjINk0zmUz0alku503T+KZKKRCRMy2G7FzW3T6s8q4OH+4qckyAQAZAjHOUOLQG/SwAoG1t8FEsFWV+69atg4OD3/vdf3D25CkCI9m8sHr2JqOCbKZ+OdBBQwTazrksK7rUR4whNHWdRqMhzswhMnOKIaXEiEQBER1CIgQjHDilCCK1b7Iss0XmnMsMMopw8B5DCIETUTDk2kJgvYwQCgAxQKsy2lxkbhQ+rX89ro00BhQDAcpa/AR5YyFtfNjl+3WuMdJTsjtcy8YYE0OelSmlmPzB0eHp6ama667mi7NnT66vr+u6TsJOHHb9ZH87t4pHZmuN76LtW62sWa/z1OqaBrU7AmxEQq8zhNSshmSjXuyBvm5yr2nX0pkq0IZ/Y+ttqK1qTKH55OMfZVn2+uuvNz6AYF6Mmqbp/YT7exwA8jz/5je/+fu///shhCzLjo6ODLnY1EOCTAghRa+xFjHK6elpSuno6GQ+nz969Gg6nba3dmIBFCEBFoM36Bc22XEvkEvtpjjuumK8EKsa5h9ohn1yxjZNY8jmLqvq5aNPHwhjUYyMMYCAxgAwkCAIMcQQTVYmH2MTvv7uzz59+vjRg3tKZRdklLUrD633R3pOT7uxJ5rN7L7+Mt9gPN6oEGvrAYK18A97LV9/2e8GA0KnLdxuewSfB231+/vGRo8bz5BA2mMXAlo3Zqol0f59s9ODYQLn87qyjd9iXAO5z8kEvjHP4wXT/+dxhte4K/MNT7VTtu1afW4Ro7b9aUSIrEAENAgMYgGNGqyypMIZMNTEJJRPsiNwXGPy+CMAM0ha75iUa0InCbCyBxCoH813WecJNqM1tvFhXOOO1NNB1+IgJegiIumIXF3fAQBJJLXumiLEzEgyKChZ/XHauqKrSy0CEO0w2iAlSElEGJOAkLB81vJ99vip+j0WVrY9MyOg7m0A8Oj+fYcY6/p4f997/9GPPvzP/85/9uDBg9n15fHRweziHDgQSJEZAIHWhGCDS/k8ggAJ9RD2MBZza30ZYOJ0Y8s3bBcHc8TtZZo2PxnMcQYxQDflxsCONzTvzJt3/82A2LleSjoG0mCnkTXxQVizaHCwmAAoCQuEiGrfxMiT6eH+RAg4xvjK504++egHo8n4jXfieHoiVMRQXV1dIcvjBw/v3H5lf3qwmERjx7NZYwycnZ0xc1XXFxcXJycnJycns9lsuVzGwGXJKuQDaNV0hFa7lBijavmUwajGDOopmmVtCFLTNFqJrs3leV1NDpvGXizRJ/VtJeRCa0tFaoaRUirHLkZ/NXuG0R/ujwsj7FehXgLXmQU2FJOtmkbAWoImxjzPbeak8UjEMSlmWVVNZjJjsKstQUSM0r2g13wjK0ukv7JkUJgib+na+ySJ7vttH2gAScCWRZHl0+l0tVqEEGzmUkrL5ZIlXl5eeu+fPn5ycHAw3Rur158yQBR3AoDEgdmuqoXejE+fPp1MJvP53Dl3cnLy5MmT6d748vIyz3P9xavZpfbVMcbDw8Mss/P5nDk9OzsTA5PptCzHaA3HpFUsIoYQB9oVRUZYPXL6xBQQ1H3x6urqpdu3jo6OZufPjm/d+rf+8r/5S7/0SyGEi2fngrBarZzN81Hpva9945yJMTJHbKVuGuxhCBAJTWuzqE6BEcAgEkhqa0TsA3/FWluSHflora3r+no+m81m3ntrqWF+6403AeD999//zne+k2fUNA1RyIqyblaaMsciZVnGGAGptRURXtv0QQsy68HqvIOINLI9tRYl7QIFEhDJKjgjFAghiUACYQl1sjLK7GhcWmNCCNfRECH6wApetOCxTSm1YRUCIkzamCBZ6zYLp/XUqVs91rWIcRY2Fi3AQbTdennq2rCeWrk2PgGp67q/19aOwSKhafQmVZzcIsUY62Zlyaj76OHBsap/V6vV+bPHiBgltCMbpzkFVk1crG3DT3vKdxQcZjDKVg+jdDvZbkn6QKGhw1BH7A8pOUmJE7NRapber+ulW/HSFppsebAEwE0Tz548KopiMpnmRaGIKwt3hqh9mB6klN5+++3333+/ruvRaHR8fHx9daHRi6rGjMnH4PtEDZtlxXikJ//09FQDG4gIWAay8904crxRDbVVgg8pf7sW0lu9/W4Vu7kFDyQSgEkCsAVOojA7S1Wtnp0/dc6Np3vleGwQkoCkVskcGZerlQFBxMnB0Re/9NX5fLZaXAMkZEBCYbYA2BI11z38DUoNGQJ063tgS3y1a4u9HRN3ExWoJ/e2WfCGdp+8t4TZfn7AFxAanweO9f2eafu9AegHIiKdfkZ2W/fhzf4895TtVh/whhcwcPTd7axu7h6fz/DcvQif1/LdCOLtsri31iXobc8FEY2ABdJ9IyNEhJRblzgKYulKAxBDKPDo9kExp0+0dBImltR16TwIS2j/x9yO0buEWCVq4uBjh2c+IAt3wCZsKmD1iuvDSKSfAUHXLjpnAKSNqMQ+sEoGtXGLFWIL9HGLUWvaWGfmGSP3k6uU+LOW77PHT/VIKZFd91TzxbUI1xef/vZv/7fOUJ7ns9ksz/ODvekHP/wBERXOXl9e5EWWgifEkGKe5z7R7irzPFK4o4w7yUSvibpxgKcbfObcbr/Xrxr9r3fFIm/xZHSvNcYg8AYvVAB/XMu3tZty4t0Z5HCmODRywLStEeyrlt2Wj7uRz4DVxIgCCMvVwtnMWrtaLPf397/1rW8t5qtilGbL+v4nH+0f39o7uFVHzyFUi8XR0SGzfPTRR+98+d2Tk1tXH316fHr70cP53t4eAIQQFsyIOJ1O33zzzQ8++GCxWKxWK5WHqet3b62uNMIsy7Msq6rKOcfSKvpCCKYbVCv2ojo6/aky4733zKxZZ/oJIoYUh6M17e5UdtXDLGVZGmNGo1FdVSoU8k1NHIhKjrWvVrnDBiGERsFGCqRGxioL7N8OQUhJmLmqqnFRAljuHFGZ2ZApXBajJroSIipRuA/A0StkCEf0fNS+wjPGVlXlXCYCIQRkAWudc+VoVJZlnufz+TzGWJal+j2MRqMPPvjgS1965/Hjx9ZRh9RF7iiFazWjxFE+Go/H19fXTdOc3LmjyePCcblcLpfLvYMj9e0syzJJG5zovc+y7PHjh+oUH2M01o5Go9Z8IkZth2JsM8fX/V4K3X4GXdvf64vMalldXl6WZflzP/dzf+lXfuWdtz//8OHDo4ODEMLx8fFitSzL0jh3dXVFRNfVkpnLIsuLzJjWJwGBrXNC2CdhtAcrvRY39a4JbTXAUpY45Ym1dlUtLi4uZrNZ8jEr8y9+8avvvfvuarn8Z9/73ng89s1SBwS+boIJhlyMyUc+OblljAE00sn2+kNWgFp9O3UX995PypG+NhG21pKx2sY4VG8e4JS896GpY3QowjFE3yQfomucHe1Pp4jogqnruq6bwEmtL5Tpw8zGoIJyAolESe9krdtlZLVIaNuQQy/VSxLb9FGRdgzRKT87+5+NiRiYVqKpna2Poe1mmVNKwaehJg2BQwgi7a3qgxeRIh8JxzakPjEhOpuXBb711ltN08xn1/P5XPV7vcVOSilG14+B9LRHGQSWEsGWqYMo3aGritTKXIE+IYG02/gNmtU22hiRlNo6XMaNMSiMImBQxCBi5X1Zlk+fPl2sVl/+8leLslytVoYcdgpz5RfoOdzbO5jPZz/3cz93cXFRlqVacephtorM7mGMsUjjvT1N5wNDWZa99NJL9+7ds9YyQr9u9BDiFpcEXmincWOn8ZN7Kq7hLJY++a2jmYiIhBjyPDfO1VVtjMvyfHk9f4JPTgT0+5I4CRuDhgisDaumKFw+zpeX51/84hefnT/54z/6v0HYoCAzykYi25ZWaiM5YJNoM9zKB4aucmOXNcw0xy5yfbc3G1q/3Ni37HbgiBgT32gl8ALHzvUVPsCCekCPBxGwhvLtsPX2S5YXREJt/vsudoq3uz6OW2XYLhL4Y7u+obR+8zxsECZvFKN2lzEPrRaGv3JjvadMMXVcInEdOxKdBe8DAyCBgCW0zmUZFDY57gSrCH3KAnRzXRhiDwLbA5FdodDmi+wDwLoWXTavWxbFjJUHDtsGVLB7ijobp6SNHAzcXAFBGAxg2lYVAREQGsA1o/azlu+zx0+M6A1mqP1X2gsFXxXOAFS/+R/9rcV8VoIzRCQUFvXElQZNrKN4QEtEdpzlnBjEcuIMCwiIcKWejVpLARljTBM4y8q69i4rmMEa91f+yq//zu/8jgeo65ooz8vy5Nbtoih+8IMfFOMixvjv/Y2//rM/+97DB/f/w7/9H9RNtTcZp5SMsLW2Wq6KMosxjotisVgUzrXaWhAwrZQKEVNkHe6uR8IIRGBJb0vYiOfrzgINvkABg+upDCJytzblxm3xE3T96hPkh12fBoK2C1xiVQ4igHV2uLCmlBjEIYbYCDOtc2CgNeYl54xlZs9NXF3dORytcuBnH+8ZN0/NxfvfOyryvduvjk8OwJhyctT4eP/xU8o/fOsLn9+boKWw2D9hmDWrihkQMURBctPJ9M7tlz/++GMRybKMUAxJXS+dc2Co9t44O9nbW61Wq9m8LMvEwAyzyxkzG0O+DsrDCVEArTBy6qC8FLU2quu6aZqyHNW111laCtV4NPIphuCNy8QgkhMyYsmQoSSjModUO6EC4PLq0SHjycmJmSKIMTz3vhqVJqVUB2+MCZFDEzKTiaTYeCNsjJkUeePsqq6LvKzr2vs6z92yXo7HY5O55INaqvlQZ64Y5cUyLmMM6CwKhtiVYh3urViNMYY4F0jCgoxG0ezEKTW5MzE2zjmTke4jiQOQc7YwNpvPlyhcZO7+vY9GmVk26WBS3v/ww3ff/ZnzZ+d37tzJRuOzs7M6hijsyCSORVYYgMyYzBjfNMn7zGJdLc+fPT04OFitNLlhQsCZpeVy+ejBfWvtnTt3qtVyMpnUq8WoKKqqampPZA8nByNXCktTV0VRjIpSO7oYg7VWUS4Nio0xWGuyfHx2duaMIUdNUztDMTUYPUEoLHzjZ7/yxqu34urqeDpmv8gmR43IaG8aYjO/OPehQuDMkMucIXacLFlCAwJWDLLkVKMIMhAWgE7QCJGgIAkBJkkoYpgcWiJD0mCykwzefefVP3vrtd/73f/+omIan0yPTt9+7y/sHR7+k9//Xx4/fhxTCinkHpAcCrFIXc3JGsrc+fyRdTmRNeoZw+SYSsmyaK7cpcmsCGRUsLAJUBqzF8XWC8dNDk1JcZKbfZuPrKvGE2szJJvEhUD1Ms4vLlazc/bzuLqCFKf19ICPJ/XR9OA0TQ6vZHXhq5pMJSmCM/k4RHHlCBTBJgMsumKJSHDSJRxEEtDmSlvu1nFRI8eVfkk4lG/1En9jkFl6QSkAtBF1lXRDitjnKHReu5xSAmTnXJZnzrmR3RBZ8cCm3KeoM4KUknhvrA2QKHeT4zKbHq5Wq6aqY4yAYjKTgl9VPjLnzkVmn7xzLuVlBpgwoqQMLArGEA25VrfSRWwJECIaTsMVWgTTAJ5SxQsztMLj5IUxIalODAiRDYNlSIACEhmQkbET8xYWJHhL6Jfho/e/T/zO7TuvhIQsyIwGLRiN3IC6rrk2mRufnhbvvPOlpqkaXzFHIRZJzpnZbKEEaSKDROP9PeRkbencqGkQcDLeMwdHTaivwUAKFaBDspwcExCaHEX9colIPWA7ejP3mxN1FS1j6yGhqjNJLJIA3A3hDaocTbRRyiMICUoCA9LyzqC1RUVMmBFCEIlNQwYJYwoLg1TPzy/EFxb2D08IydiSjPE+gHhytmKsG4Dy8Dr59771Lz18/PT80b3QrA73x/P5PAC5rDDOSlr0eyxp/J2+sNhlacPa5ZLb+2Lt9CESZZPkORDoQUTpOfjUjnSNHhgRApqEmFLbF1kwQ1Cq+6/0rfgGNoXy5yyv8MYubhebBYB6LVZNNwOG2Bo99WTA3cHQVi/XcuABdMi1dpDBDalNh4kO3IC6F9blnST9/sYJWFOluDdVbs0LCFPi9XO23Ywijf1xDrrNDtzabqQxIIswAQugJ5OMycjkXgrJ9pKwQBCJBhoI0UL8SvGL9x798Do9TsXME0gGIJwiluSMJL1sQCAhJTaISfO+lMqUAosAYu8wpyJboyaaACCM1lkywhw0bpAFgCWmiAhGFZvMQn3rjb01EXd9eEhK+4xJgKh1/xZR47QgAkhrzAMNqv8vaHKZMUlYEBApRq1dBQQ5febY+dnjp3s0TTMqcpflkPz9Tz6+vr7OszyFxodERNZZAPYpCEg+csycOGi0CDkioJRSTMlYZ4wTkcZHEckyAiAkqaoqL0cgpqmrr33jvV/8137pBz98f9nUn/vc577whXe+9JWvTPf2AeDy4uK3fuu3vvvd//eb3/wmEL765psCfHp8FGP0oc5dHkLY29tbVQtkWa1We3t7Gnc7VMEpBN/LxpTY05KLgG+U4ZluzkpDiWAf4P48GsPmXLAPgNrWnZNmGpk+hkujzbdUyymlxNEw9qapqgpAIABoYtCEOmPM6eltjkmZgeNytFg1IvDs7Kz63h99/RsTWIU8nxChy7Mk8uDRI5fnWt4dHxxePHua5VZFWdbai4uLyWh0enp6fX399OnTxWKRop9MJmVZeu+JTC/AUyDOGNM0DXa7Q0osEnoepnLZpU1aa4HQsswRpWkCdwWcMSazZVVVaGxRFCGxQcqLPMboXOlMLiFYZLQ0Hpec0rOzpyfFftNUhoDIEUoMpJAC9joKajXy/bytKAqFkpRSpT6iajDYmit24DbbqJ6QWv72CKeq0XelFEN79CF9RS0rNPqvhzvG43FVVXVdl3nW26tkWeZ9LSL37n10cnJrsVgcHR2pcUsPfsYY1dBVr4fGV2VeXFxc7O3tFUXhvS/LcrVazWaz3iBRYVjvvRb0euB1XY/H4yzL9LQMpYY94LD2uelYcFVVFR0N1QCYzEHCrHBPnzz5hb/4zbt376aUxqORXi3LGFahYmZIESEZA46MNWQNCKfoOXq10mnBPWPBmMJmpcmSzQrjMjKGdTDS9UIKuAFQOXKCqNFwv/qrv/p7v/ePPvzRx9Pp9L333huNRsaYs7MzIsqMAWRKIgiMIIyMLAk4ACZJSQitMdZiRkhoDVlEQwWWzMyBybJlsBKMhNjUEBvgisQbmxqh2mQGcw9C+SgvxoXLxTgbwyLx6nq2vHpq2Dti4oQRUp2QDTA6ommRTfJRysbzOlZR0BprjN4GMfrogwpBY4zJivfe+ybGaAD7NwU7cYjtQqfV7KVnuA2HwWticOfCpWzVxGqq5PVS6WV7Cqobi3r9K687R74RRBKRXLhniratI7ces3p/rRbLxWLRNI1BWTGn4FNCL8LMWbSTySQ0HlgSozEGWZyzo9GormsQgwyCbcCdLtY3SpgA1rdfv3j25GSDKH1Ca3cqRC1yhEBIiFRulxITiUFKAPP5/MGDB0ju4OgE0fYOqOpgimiyLGOOdRO+9rWvfec7f+icSwnUEmaxWBDZEBpEbJrm5Zdfrut6sr9njEmcQIy1ZjKZ3L59+8MfnoUgoyJDlpQSIKFh64g5wEDNvi7cd8ScffDahkCen8umeY5qC5+vr+/IwLAB7MTkq6o6OzsDY/YPTkSS98kYI0IIxC2ZUi1R7c///M//o3/w6eTgYLWcZVlW5KNVU3NMxlCvl6NB4jm0LsnSadikQ6fNFuY52IjNNs5mdbM2g83XpJTUsGfrNPDgfD5PbLbGrPgnwlrXnxDuci/7BXar5UuDlu85fiobN6OBYYTV0I/0BvnZhrZtWxv2ovS8buiA2vU9J8l5Iy5iAHBtpVYYGXgB3BgGuPPXEQhJEAhVAuclSAIylgETM6DqsS0RGcqqVI/HkxDGQD7IovaABMACBCQsrSUeYFv+MYDZhD7aMqArF9tsmK6eIDUBbscsAkNH4Z3LYNd7Ygio4uYl0S7ezKJKc+iEggAa08WI1IeF7J6oz1q+zx4/1aMsSgBu6jqzZm96MJ3ur5ZzSXXnct6EEKy11llAjsmTIV1oIkcAIEt57mIU1X1NJqPAabmsEDnLC2NJGCPHg6NDssYUo7/2N/8mtI4MwszBe2PMeDz+G3/tr//hH34bCAESiJR5sVosG1+dnBw1q4aZY/IisjedNk2tRoVIAmIMAHcNAG5aj6o4RyAxD63eqG/teG0atqEiGcoD4Kbeb6jZ2yBz7jglKNckIgCAtbbI825FVos9JoMmIiS2aBhbWp0QIhAj5CY31tq8ONzbv3PnTggJ7917+vRps0ouy4hjkcHs/OyTj96/+/kvoct8vaoTHhwdffLJp/cfPHrtc3dn15eHtz6n3YI6QKxWq+l02jTNaDS6c+eOivoMQdM0atAvpAxJ21muQ+ftQYbMsEABAEvUpoknUGKVEmi1FfHeq0kjABtjnHGrutFazEB76pyh1NRk0RE6a9h7iH5/Ov7CW685XqToVZ8QUzSEOpQ0g9Sy2LoDICTQlq8oCh9jXftehdg0TZ7n7TgOsU9OzlymKSMpeGamzluvp5kppNCrvXfV8CKsZmIiom6QxhgDWJbl48ePmqY52JuGptGeM7NkrY0Unj59enR0oqIpIoIufwkROUSylohW1WKxWADA0dGRc06THs7OzmKKVVVpN55lmfI2V6uVurMoGqMeOZPJJM+zvt8moiScYhyWywCkdFfs0gNCCEiSW0sGjN5jgM6ZN19/4/To0Dd1bWC1mBNBAj3wZAkMAoFISsHHRdMIMMo6eYyMs9ZmmTOuMbZ2eWOz0mUFOVuORiiCjEohADACKIJ6IHlWMqTPfe7OX/23f+MPvv2Hk/39l155+d13353NZlVVFUXhm4qsSQZbFxDdYhkwsGAyCSIkY1gcOgcMruFAqXHBAQsKZ2JMs4I62syEZpm4EvYAHoiNQ8OZhNyJAa1EBQ1ZG32zuL588qS6vsgxZQagqimwZVgwNvPZ5ODYudKNRtmoAKib2TJFqZtKGIB0xrweRlxfL7z3dV1ziAPWkCpayRnLHQ9WtXw9g7pnIfaRmEPigH4/RA4h6Cyg7xLLUe6cy/O8DzxsrxDgNcd8IDk7ONjvrYYHhStr76ehxSGEGAJzrJer84uzx48fz69nLjOj0ShFeXZ2cXh4qBlpAADGet8YQmYmAhDT+2gJMAoKyI/lNA65na0sHKKQQYEbWj62QknEQLeUaRZIDP7x44eAxubZdHqgsahoqG0jjQFgpU9PJqM7d+7c++Qj54z3jYiEkHQh8t7v7e3pNE2ZwMyMZBAlz/OTk6OH98vFYsaZZeaUxGY2hEDGAab+nR2K21l4qG27MZb9+XI+08dJ35hp/hx1/U7DI6I9ZUrhanYBxhTlOC/HIIxoSXsSJGDQ4EFjsruvvva19957//vfy7OSU4jJ59YFTgb6a4yQcNjydY3S0O5tO2xdNqQWtP1T2xphDwTh7dBN914amiSR2VJq3Cjdh52IvN3Ke5cemWTDymgtUducoXSy2/5itrtdn4gAmKElL/JzXslmpoXOW4evfOsFbGchRG6AzAAAIABJREFUbvZ1w52dmVFu6G/JGL3su2FLfP6IwfyEbWfbBosnFCAkaSvMBMiSmiagte3QEBwCC0eIKRsVE56cLzkiUwZGgAg5CnUeUd2EQ5B0lsFDUqSSKrfuIbV1h63zIm3oIyIpRZlVOKLyIOFhE94JNbdWS42CWDfk2p9jZyHb2vAIAUrHMMcBEN1pFFFEPrNv+ezxU2r5OFkyeTFq6tX+yenf+vf/9n/1X/4Xq2WFVgSTydDmuYqOQvA2N31DZSwyc+OrWMey2MvLwns/X9Yuz8aT/RACkV0s673pPgrMV5VxOTCAcEJIKWV5jkhIFEPIshxQvvUXfl5iIzH4po6+QUkv3Tq9vLrY3ztCxMxlxpjVaqkvxmVG7wEAMEJM63XWIiF1DCVkhHUYLgG2ybDtrXsDxDfcLPX2N/34d7AlDJG9AdVqY+PsrR1JAJFs6z8+IGNIp7ohQQTSCY86WwNFUSe9/M6dO7dO7xRFQQDO5tZk9y4eBvbWZiNrIodHH//w5OTWGG3K7eWszooRAz59+mxvb+/k5FZV13medzEAKMIGsa5rADg8PDw5OamqikFijFVVTSaTpktYJiJCy1x771OI0JJXtVtotZSKzXBg7feYo5JZ66bqXBBEU7Y1XGx/Ol3Vtfc+z3MRTk09Ho/KIiNOICGsri/Pz8o8G7m7J3vjZlml6EFSSiwpau6NSBsjqaskc2uLo38iz/PRaDRfLoczSC1PnXMWaSP9D5KWv1FfnTCsc9JkKAwZbNg86Pp0TNh2oda2eRXOuRD89WymGOn11RUBAoAijWr/cHl5fnp6W+vF1dVVCCGExiCqZSWSZFl+fn4+LkfX19fL5RIAnj17pu+Uvma1WVJQAgCKoqjrWuHN+XyurWC/N2tXoMJBESFDAqQ+hnGdxi6cWFIosoJTWCyuo6XJyAmnr375i0XufGgyg021cpZiaIDAAhIBAacYmsqn0KQUUkqErT2mIWfIGASLGEMCEBRpUoy+Cc6icUYCEJKzzubkMiREa0QwpSYmsY6JaLXyv/iLv/hLv/yv37//4JVXXnnzzTf/h3/4u+peE2O0AJHUDchQO0ewwiCscLSk3vCPCD1GTLfTMYEgyMhiwRUvrhqKGJaG6yAeKJGB2hnLOcYic/utv1pKaDOu6/r6evbsrFnOPHHpiGIBMfn58sI+cweTtFqW+weZs7Yo952rczOfX12vGpWNxhijagWJtNkLIcTGa4vb12HWEmJmu2lC64REqCMMvTd7kmdd171ese/3Ukrex07Shs61vaJq0pxzztgsszoicc4Zeb77X3f/9hYs19czvaJCiNJ4EbDOOVvmeXl4eHh6enr//v2njx/Nr5dZbq21s9kscXDOFS7LrdN+r10qiREMiTCIwjgvhKHW2EKvUXTcqYa4g8Ow9eYahPcYREYhZ1xMiQWcIyKqG3958XQ8HhflCMiJoCE1Zo0C1CvGl8vla6+99uTpo6apENF7H5kNYowxz4r9/f3ZbHb79kuAgETMoJkfzJw7d3R01FSLVg+JBhF9SIABbNurd6l969zFXcRvC6Nr3450g/Trhoy+TpD04kYacQ2l9tY71tokMJ9fn5+f3b5tXVYwe4KkKmdGkKR2LRITv/v1n/n044+r+ZW16H1dFAbAaEuzDewIdRNV6exbSFv+DXlVRxccpi+0LVlbmdNmfi/1p7EPhBgwXs2N5+dGaZ8gvKDlu8GzgG+maA6JnWvULm3uKch9o7XZInZfpuFzyrDlg52w9eE8dEtid9ObjrutLIBBjP30ZANvHITIM3NKphfQbgUq7rrFDGun3fYPKbQ2ToREFgRJBEBGoyIpNT36kNqSyYABoTwbQ6IoYjJnMDh0ASMhUG/5h8DKymTckW5CT4to8/3U07WLNkUkpZwDaEQDdTNFVNcsBI1WbY02e+eeHrhbO8MzCP5/7L3XjyVZeif2mXPCXJemXJbrruqq7p6ZnmYPSRnaIYcz5BK7xGKXEvgoriA9C5AE6ZlPMgtZQMIC0j/ABwHahZbkC0cgZkmRlEQ3bA7H9LSZduXSXRcRx3yfHk5E3Lg3s5ocrh4rKh8ys25m3hs34pzv+36uT3Pa5O+kGXoqR0UTat6ONlQVgZkQNPbMqTSretHyvTj+dgcKKF223ve3H0LUW3df/m/+u//h7W/+wTe+8Y1vfvObqUSoqipGGY9ndV0jmS4eWBF5PBkZY6q1RAE0nNuR976qm+vXr7/6+uuvvPLg5ZfvF+X46OioGE8BQFwgZmYTQ2Rm75y1GWisl+tiXCKSc80/+5//p3GZW1OuV8tRZp0LyUeuHOUMUJbl+fw01dBdHqZyy0onAEhUpVRhR/FpEezzqYios25rQ+EvbflgG/7DC1PA58T7bB5mGGMMMeE/KQ2BVKNHxOF6D622QrrZNDBnQChRUdSY7Pq1o7t3Xi7LcV3XirR3ePgSYqxO3/nud3PLGkKGwUV59um7070Zyrgo8kfPjq3JD69c++DDjx48ePVoMn3y5MlkMl4ul5aNMeb09HR/fz81zzdu3Dg/Pz+fnyJiXhaTyQSqOtXK1tqU7xRjdE3T6hVJ+2zoFGrXm030yWCAIkHyPGdDhhmRVMX7hjTPR/m4xPV6rTESAFvKGSA0qFFi06zm4qvxtMgxNE2NEKKLhhQARUA1xuASZKQIAioIUQQA+6o0AX3pTU8VW3r+qT3gziARoTViMQazLIugCQzZxjCVNMkoFDf0DBnojDaqp+RHn+CUsiwTz202mcYY1+tlTw1NxMjkinT79t2UJ17mOYjUdY0dUKCqT58+9Y3jyfT09LRpmi996UvvvPPOaDRKXhHJugMAqvU6GXsykiFW1Xpd+cYd7O2nL/sgjVaL1VJ3MIVtDBtjEVGBIjcIQiD7swmhaHA//mNv/cS/9W8WliR4LnMfwnQ2RVGGEGNoah99E70L0UnwopE6HqBjZrapSWBmLkacihtmiQ4lQ+b56dpkuc0LKEbUqrVYFbPMImnTNDYrynHmg/76r//7v/3bv/3SSy+99957T548SSTJ0WhUVZWaFJKbMowsAUlKg3RRRJAVoEFUJSUWQW/CCEENx3EhU4xSPWuahUEHUBOqEEYmidZDYIir82MQbwhzaxCNNZgbzrLs8cdnKM0o46Yqc7tA5L29gwnUlXiDEUdjKMv9/WuK48ePH4uvnGgAcEG894ogEpqmMbqJfR/EjSozo0IP4iVydYcJw44hTeouhvab3Yy/5XCa7kBEZhyNyv39/clk0q+TIpIbO9Ty9fWo9z7CBjxMl1M5Hic03Hu/Wq3m83m9Wi/DajIagzGHV49G5STP83fffff0bF6WpSWwGSNiHQURR2W+Fc6GkjKYQQUIVT4L5dvJaYgxDOhzsc3TvIDSyNANFThIVI1s2DA1TfXk6SeTvdn1G7cEWkPRpFJS1KLM1+u1MSbLzL1797797W8ljoBzrszz4OPhwbRpmqIYEZF2mQBElNo1VQ3BO1cjWgCbmnZJnsa4cSBL5fWljiaXnoQ+grD3QIYtMd9zJQmf9WsFhhOutLzH6JGNBHdy/CzP88NrVwEJVBGJQAWwpSkiIhvKyh9560t/8I3fy4wZjSYpqkeAB+gc9S1fHzs5NOTG7ZAG3TwZ3upMCHmbZ4iI3OX9dsTCYWuEm0oHNx/tn8DN3+rtZOk504dBG4N9gwwA1l7uYNf7oGy7AOygQIgkuxxm7U1JlTfW0AOB3HPirIbQ/Y6/9CUgG+7qFDZXkV7GX70kUZmkM4zZ6feehy33jrjDZ57lJCIqCICKoIgCEjXUrlYURCSDhgwDs1oACiFkZTYeT5xbRail8VGDAURVQ4QogooIUYEAfXvOUuGnqVm+6MQjIgS4wTnbmzGlJyUZqqQ7o615EGRARY9DGpCCxP4a2MB+BFt+sp1URlW0N4CRNlqTEEg0tKqljrj7ouV7cfwwXR/QxdXH+5CSo1USrCxvvPWTX/yxn9Hgnzx9enx8slotl8vVcrkgonpdJZvvsiyzPI8iKnJ49XpmbVmWs9lsb39/Mh6zMW3IKrKqIJm+fEn6Ozb2+NlTZq6WT/b2Z7/39d/93nf++snjT0+ePTUEIIHRGpQiz2vhnMtEvYuq5+fnNrMtM1OkC6dNMc6YZ6W11hqOMQJE8AQATBy1Fe8hpZAWHI6scDAExW3RSEpQ4eEqmGxgUKkF95NAAamb3yRrPu4s4AjBEDFRaoygndZAQjxAgRFBIYoqBEX23iNRVpSTcvzgwat7+4eE2DQ+L8YAWNf1/sHVz735pcns4K/f/gtLMLZqQlg+/ehdkTtv/NSouHZ048b5YnVgzLVr1z74wUevvHL/1YcPzs7Ojo+Pq6pyjZtOJ01Ti8TFYn7l6pV7915+/4MUv2aruhmNxkkdFEJAQsOcJFXtC+8S1btdJCqLsEUkEUqVmAvBGgMKxlhKhgNMdVVHoKpaTiaTUZ5V61VmeW86Rg2uWvtmfbA3vffgbvBXCcRQQPQNqIsOQb33xpCqMpOC2BQN0oqjAjCniyCN0pm5KApVTATIGGOKaCMizFuyDRFKiE5dKpgyQ6qmdV5XVdGOzdsNCVuHCdkZtQ7j5kNoHUcJ4dnxiTU2z+1yPl8tl03ToEZOQXkzkxf5uqpqV3kfqqbO8xxBg3d9KeLqxjfuzp078/ncGLO/v/+9732vLMsUeJBK3SzLmFOQFVhrnGsAdLlcnJ2dzmZTaw2ARh8lxCzPk69SjO3mk8r3LuB7o2Mk9bnNvGuCq8s8M4w/++Wf/vkv/0RuGMRr9KFZGwJfL0PwEOe+cU1dheBRRTVl2TlI+knn0rZKlK5+Y8bjyXiWZ2WWZVlWlEVpizwvRhJtCGV0VcVLk4+LcpbnZdM0NsuZTV3XWZZlpfnRH32Lmf/lb/32Rx993PjGeUdE3jtmUhaQlB9m2WaoJC6qal5YkSgaQaKvVxLW4G2WZZi5g/3pdJxbmsfzBYZ5Bl78WkCESIg9GzSgkaMnL0+D1l5Do2403uMie+nVl/euTq7fvvbJh+89+viD85NnGVORZZBhya6OjUU9B1lXy3FdNWjr02fPnp2ug3o0ytxNgiXGSG18NxvDLboPwGQsG2ZWFYmhCT4QEpFuS2h6lC+huHmRp74ugcBppbXWFkWeZVmfmW5srz3uq7QcEUMThmyFvhHN8zK0LGjvnEthLXXVylOT08yonE7Ge0wkIjE4FZ3uH35+Mrl+dPuD99/99NNPF4uTuq5ns+l0PIoxMoFGsYY1CcGYe+s67Hztn9euDHWMIQTnnQ0NElxkXKfVO+Uyq4qSAkj0ERENgfcevAdiQJmfH7/33nfZmOn+IamKECasD3zjHBISU/Du6tWr9+8/+Pa3v+V9YDZB9ODKYV03ZTna29uLMeZlEUXSip5nWZZxaFbvfv+der0oy3w8ntgM6gqBLBroG3VjDCP1gHw7998ZKep2bdretV4Ca+cZeDHIcfc06uVyvsFjOu0cCABFFe8ak2WZzatq+cmnP/ChmU6no3yExhg2BCQKqiKKQSErpvdfe5NN/pd/8afNepmTYSbtataNG70idNSbloTXEelZaUNv3rQiuInM7uLad6RlREzEnbMLDUCbzTkUJhwEZG68uze/fPNPBH8IIV/bTlzCuVXS5zmsbn8/uaLIsE/b/EiUQRs5QM8GHrb9cxhaiF/q27nl0gmXp/YxWxzsdxvUbpCnNbjjUh+F/b150cYTLgSyX+ASB4mJqWqQWBCixgbqGhZRG4keFAxkOY8yLi1lTutmuVrVVe08qBJS9KIERBpB21Ktw/MGt8amhNuk10RIJ75NxlVQApGY0nzaBysQcRqZthGQRCoaY1sWpjwx0I1fZ4xtb5lYnaKgCj4qkSbT4hipG8W2/AQiAqUYJQRBBCLGdtVPttag8qLle3H86x2EoMQxKgEjg4ogkqpFRTRw4+bejaON52wiX2xRn9NKo74PxUvyPGLuUp6RyKqqMTliZGaBiIBf//rXf/M3fzOz/Gv/zr9LCN/6q7/62i985X/9X/4ZExImphwZtiGE8ezqP/knv/4v/vf/7cMPPzTW5imzQWO3PsbUZaUCaDwqVDU51MXQPyY54CvRljW2dpJx2NXywdC+pZcJXerUvBPP0MfK+cYRoDVtq5BMNZKQrK2oUtJoWvQUFBSRFYCIxpO9l+69cu/eK0hcVQ2yGU9HTe1FJC/GTdOM9q6+/DBXjW//v380ynlcmOOzkyer1fjw9v79vZtXj27fuv3o8dP1ej2fz9/9/jtMuL+/TwDr9Xq9Xi/XKyQ4PTspiuKjjz48PDx89eFrjx49ikFSCFKe5+mRo6JkRlXM8nyYYDbQzFhkAkNRfGKHitRp0XXOg4iPsSyKPC/Vh/V6OZtNMPjRuLxxcD0GD+Kmo3KlVRVlYmWcgTCjQlOtq+WZjyHGmOfWEoxHxbqqvItsM0tDLZ+wEgC22Bei92EymTgXUjjBlmsFsbWWmGLw6T1wrnf6AWMoBFEVVdEOLlAVTVStzT632TJDCNZmqXGKUcfj8dWrV5eL5Xq5Go/HEkJVVSrqvS8y0zRNURSNc4eHh5PppJWkIiBAWRQxBOecxCDRO+eyzHjv5/M5M2dZtr+/nzAW1Zh0mOPxyHuf51kK0bbWPnr0yHs/Ho+m00meZyH49NLyLDPWeh9F1Bjue9Su5fMgRKAxhJyknp+PxsVsNr598+jnvvxTD+7fDU3l67UlgOiz3BLh2clj732oj2P0vnFVvW7WVYyeEJnRskmNQbvfd/dOJCryUW5sZrKyLCeTSTmaFOPReLI/mu3bYhI5800TfPBZMdqbqkQBnExGzkn0YTodf+5zr/3L3/ot7xtVybOsqiqwBADggoogKXBOzEQmEiMBMlMEo6reSXRWoCBfGr1zVIxHNWnl66WGRt2q8d4aQkAhDMwSjUQU1RhhjWceY2RwKLXGcjSzk/Lq5M6VW9dfm3/h2aNPPvrwvUcffbg6PztrViNoSvXumV81Vblerao65NMc45VxKSsXfIiiiduZlqy8sMnGc5jqyUiIKhIkhPQ2MVlmPrhyZTQaTafT8XhclmVvVZXg956726NeZjPX32AIPe9LVRPSm/5uMZ4NC82UXQmdw4Eq5nlZluN0EVa+sU1TrdarVbVYrrz3iGjZIGpRFOMyt9aG4A6BbJbfeen+e9/5iw8++ODjjxeH+7PxeJxZjuyhzJkZQEkFkaWvx4EvEs92YI2hajGFbahKwo76aMfOQ52FgUEjIKJYSNNAhuiD+IxZCaqqPj999r3vfevevdf2D6/bbIRIUTREN5tNFosVEpjMksGHDx8ul8t3330HEW/fvvvJJ5/MZrMr16/Nz5fXrlzxGIP3afZHDKhhPj9r1ksCqVYLy2yYoyIxNLIqSu6LdbbZhi9AfBFLIUk7L8WB8q3zWYwgvBMFjsjJhWpoqd9ucduBtMP/2OauqEgYj8ci4kOT2TyG5umTT9er+Y3rd/ORNWyAEKIKgApmpvAQlOKDz3+pHM/+1e/9rgQPgMkre6MZ1C3odaut7Vh10OmcoPd9IRIcgJjtE2ZkGqB8LZzYTi6AgLbaZgG6GJ+704RsTDIy89nN3u4hcTgo2dZL7wYkXBS2ddneW0zdjb3W9rc3bVv3J3ozuLQlDf0FYDv6fLcj7VWF23rBNkyyCz7ZJA10TN0hPSSVR8n+ZNj19aPhS+POd0opEgIFAYOYAWCUZuVXVTx979F31DZsApKqEDgODiSSQIzgIRNlIQAmbrwwQ4ziAQiIiCD5uAyaa8Reog+IaoxFxKCSIiTborCl8mAyLm23aERRlNZlCrp9TfvOErZGTtStummkISIpmX1zglOBqQoiGiN0UB6AQowaIxABEUqkLtUmJZAR/8Zv/MaLvuXF8bchbgypij27ISEeG4pNlzA5tDTpU0p2v+xRCWLEpJhFZoPEadiW4pIA6f/5kz/5r//pPwWE+6/cTynoN4+OfvVXf/Uf/INfuffSS0c3bnz5q7+QEf2fX/96nllI7rQKbOiVBw//o//kP7/z4OHD+/f/6u2/XK+WbC2oIiO1jRYm8lI6ECmEkEh6PclBVZkvhLQSaZIC9ISfrnODCzF9CadKqF4LCar2MZygUOS5NVZFmMgaG0OsqgqxlVOrxjTHlhgJUJKwGzX4GHww1iqkXo8AeTKdPXz4+p27LxMbESBjCQ1Cku6wiKYJqDFmVNjjZ4/EB+dqQhKgZROn+1eXVd00/tNHj0fFCAHqelVV6yyzWWaNYVWpqzqzWePcdDpNSpvxeDKZTI6PjxExT14vgE1dO+cAIJ1Pay0ARB/6U2OtTauYMZbZgGLaZkVUJDJQjGGUF4SgIR4e7EloVPy1w1lu6f13vufqxd6oGOV8fvJkvZy/dPuGJWnWS9AQvGuaSmK0hpmRmNJzICYkigJV49ZVLUiiUDtn2DbVmoi89wBIzDFK0iv2+xMiZsZmWZZk0C1ZApQYiThpqEX6ZVkFRKU3pMauRJZekNBfXX2o3Ww2Ozw8PDlfJE2pSJyfnRNh9E0vqCuKYrlcrlar2Wy2WCwmkwkZUpUoIYSYHEfPz89Ho1GMYb1e3b595/j4ODV+dV2v16vDw8MsyxaLBQD0Vi7r9RoA6rouimIymTDzarVKNwUAOO9i5xMXRGIIKZONEZhIIaKKYcowqoRbt278/M/+9M99+afv3L4pviIJIIFA8ow1usXZyXq9cE3l6kVTV6vVcrVaubpKCewxxj5mMKlSe+xIVFSCaxrX1N43EkMMjomihihRFazN2VgQjTEKEjFaYyUmaxwWhSzLnz07/tZf/3X3noa0KmVIzJxADGPzfDQy1ihqFI8aSYLRSL4qUe9cvfLq3dtXpl5i7d1SgovBQdBEU1c1CkaBAIwgCmBUpMynAY20ZSsCMjOTMWQYQJbrarlcxBjrqjIg67o+Xy+9SjmZFaNxMRrdOLp1+959BDo5PbM2A6Lo/Ww6Y0YQzWxWFEUKfEvMH2NoMpkc7u/fvHnz/v37Dx8+fPjw4YMHD156+eXr16/v7e0lL9bU5iXF5tCCoqXRcvJKTF7qm3ehe2T7/U0Q4gBgGXI7qft1fbmWvEPzPM/z0nZ2tSISYkTApqnXVe2DT3rq9EumkxwBz8/Pl6t1ntk8z/OysMzMnK5Daw0qhhittSpwMVK8f1p9Jd2+UiLDDOmPdYF/kJz3pYtDA9U2xAJUUm5acnBp+ZFsGJBClMaFLM+LvEz1l7FcVXWaB4UQUjLLdDp98uTpZDKdz+dENJ1OVZCIbJa54LKsiFGLPGOEulrPT589fvQxghiCqCFKGj4yIKXSuV1DukWmnaf1Fb9IJ/brQjggDQMiEhi2/Y8QcgLSOpV4b8m7Ya70cBZCq07tTWJQAWnQ86BqG6sYEqqhoAiKhCLRZqPpbB+QYhAFRCIFjVGKvAwSVWQ0GocQnzx+4mOMrkq1wWq1Ss92tVoZY2rvetFpkBhFYowpcXcgSW3jSbxsrHpaWCYms+s4pEf2w6woqlvdDaqCYJsI0X1oIucopCFf4iSggkYRBJNQtJ2PdBpUEnqjKiBR0xg3NWjp+yKaZi8i6n16odLBcigSe1Ju/6JSpxEl9I3i5u0Q3QFyW/3n9sSZmYb+4TtT6S37uh4KppYpQMgI1M8CVNv4hq7I036UklaO9Mh+7+vw1e1GDtuyEJEUsPcuSEF52pWPqfIygAgESsknDlgj1g6qR8cfmDJA5htdRazE+Eg+mkZQgzYBnHIMEIGiMRgjSGq+kKJA46TxGjywAWOM99F7JWqzGLIsYzYb2T5SuhNjTNUYMFOMGkLyIyCJGGMkMsbYtH4aw3meSYwhtLZoyVIn6WKyzKaBReJ2xggiIN2V09fk6bIJoY3gizF6r96nBwtzAv3SxYT3br3xouV7cfxQLZ8+z323Q7ie+/+fSRm95HshRDa8WlVZZj/88MNf/MVf/JEf+ZHMZoBASKJqDfc2RmT4z//0T77z7W9XVT0ej4nZB/8LX/3av/cf/If53iGEML1y9UtvvvkHv//7zjWKYNmmHGIizjKb6h5E9DH6EGKIg5UIUiroTkHT+iChphKBujJouCkgKLR9nrajnu4BiMBMxnBqomIMMQYAzfMMQNfrVYxiuO0KWhcpBmuN802e2SgaQ7BZbq2tm8aaAhR91CuH19/44lvXbtxUBWMyIEbggbNTe7gQcmuj97Px6Pvf/65hImYXwvHZYu/K9dFovKqqoxtHi8UcCBnl/OwUQR/cf2Ay++zZs9T72SxfLpepeJKoeVnkRdE4h4qGuWka55pEkeqHdiDap3hLa3quAKlwoRjT3D2G6F1VGUuGuLDGIEh0JHLj+v54lE3Hufj6/PSZxaixmZ+dhHo1mxSH+zOQGKNH0KZpkjNKi38oqERRRSJRjVHXdd00XpV8FB8CAoH0rjOsADG2EWdDZzaTuHAEoAPaDLZK+LTrirYlrCSeJ0hbM25Xn2mn7CcLMUZj7LVr10II63WtUYyl6ENVrTRG713as6uqOjjYr+t6Pp/PZrMrV64AU71aV6u1hGgNI6iKNnV99cqVk+NjBCjKopcPOeeI8MqVK8aYJ0+erFaryWTinFutVsx8cnJijNnb20u2gcMMtygD827VEEKeWwJQiGWeIWjwnkhjvfyZn/7JX/6lrz585eWMsV4vUbxGxxgRJLj1anm+WpyvV8uqWgVfuaZxzoXgpI2nbyeobZ257ZHAjJQ8EyWmDVBC8CGh8RGQODX0iNYYZdKooMKm07irAuJyufzTP/9TUQjRi4g1NhETg/OENBpPivFIQZ1vonhXrcaFGVky0c1y8+D20Wsv3b55uOebpxJ9jEGDYCRUBmBQI0qgGIEkjXQJgCEjASRGZjSEbMgyESAyMRMjYF2vT5+dnp0cN+u6qpdr1wDSI8mEAAAgAElEQVSZ2WxvOp0oojH5ZLZ/sH/lyo1bx6fn66qaTCaWTFnm43I0nkxSswcAeZ5fu3J4797Lb7zxxmsPH969e/fGjRuHh4ezyXhUFkWeAwghEEKiQvQfmGQfqRwbfOzUiLDJIN6VJSf876LkZtMSdHBBuvJjkmsCZdaORqM8z9t8ESQRDcHHxPhPgXBE4l0xKmZ7e965R4+flEUBIMhM3e9UVTRkjE1ZmINGdOv543YT2FW6nEixu6o/hS4BGzayK1WFPvhOWw03YnJZwGQklBnDlm1SfSvR5uX3/dj5+XnTNIRmb28/zXFSAU/MjJznOahmBj94953zs2cEoZWvISMSs0lD1SGqNqiXB9aOCju4UKe5TSGNxGy6Er8Nl00GYSphG8/BHUeSjl6ALakFdRvp0sGd25IdW4hQVTlLJlV5bpkpvRM2y05Pzw4OZomTtr9/8OGHP1iuq5w1hOhDNIaTuau1VkRkQCnULRywh0E6E+MBxQaTN3D3JWHnpNjusekcDMk4g1iIC8azvUvNMGCp+1n+DF7xRQ5n2iBkcPQa8iHw3r8dO78j9X5tnJCPIfgewfbeY78lDQ4YxOtt13jwGUYDF9DFnToumUbihZquv1RgcMHuVFPQzf115zHwHNecrROuAMrtkpaMDygIu+P5p2Jq4SZyENaIIbIX9Ewk4JUVGRQicbqJe1jCamIdJyYXpU67c1tpbVewjUNoqVYEsHHsJIYu77RFnVUhxv68bVYGFR1M0Ag23jAGtpKQEnC3+aTPiG5FeiZFAyYX0O7BwBK1o2TjK3e++ILY+eL4/1Hs9zd0hT/UYQzXjZ9MRqrwE//2T4gKIUWJqYAzxiTIG4jZWAByLiByXpRNUFD66i/9/X/4a78GIs26eu+ddz73hS8cXr3+H/+n/9n/+N//t97VMWn1EdiwyXLLJqqEEJLxvfaZta0B7mZF1FZfh32mHw72HNLNOhj7lWighh8qRobjNGZO+plk2x1jZDYhqqonoo5hJUmCFUIQxdQnCKgx1osYzu7cvH7/wcPr147I5FEhBm13x1b9o0AESghclhBcneXlles3X3rl1U8/fN8ww7ouGZ999M5sNpuODvbHhffTxXKdlWVRFDHGdbW8e/fuer3+8MMPASCzeepYrLW1a8Yx7u3tJRdBY9h71w5NxVtridiaZH8hPVUyCdiICDH2GwkbzKIRaxfncwIdXb/KpHmeHR7Oop+v5gsMo/3Z5OhwohIkVqQirr569zojeAkIrTUFM4sodt4GPQSdJuLJmzFGQNGExhFRCKFn16R3pFespQ04yVAVMmsY2l5OIfQbIaoqyGDs2nI9ROKgHkJBIoUI0FrtIRoASmahz549c84nxLZyLiWRpKV/XI6IsCzLp0+frlarjz766Oj2rbQXTadTgFZ8+OTJp/v7+1VVAcD+/v7p8TGTnezNUr7fwcFeymao6/rk5CSJ9KbT6Xw+b5pmNpuVZZnIeClysB979zycRIJydcMGGWC9muc2GxW2Wq1+5Zd/6cd/7EsHBwfVcmGYiozEOxVHiBKb1XI+n59Vq2XTVCEEQK+ti0bAtn5KxjDQi2qGtxeRJBuNGKOGmOq/VV2t62rc1I0PEnUqMpooWg6OIzQgJTNzZhKrgJFfeunOZDQ+OTvdNAMAoXEoiAZFJDZ1RGCALOOD0b5fLYzGO7eu3Tu6cWWcg/f16TOPUYKoxyhIQqpAYIMGkBhJUQMBRFQrhlTEEYgL2gRdG2WvhhUwqAqi4dwWe+OD2Xh6wmXVLDxrQTgxlgwH57BaSrlUt5JmlWV079bRaDTOx5NiMh2PS0RMZlN5bo0x2EkfDbNp6ZcyjF/b8eLbcMrkuSFil7oRPkdOgzvJzr3tMOCuJseyCRoAI1mb53mauBVFUa+rul5XlW+aJgRnrbUZk2Fkslmxv3fobrn1en1yerq/P40xrhvNMmOMEQEUi6ghBMMEl0UL6AC52eF2trGThvvyPZklDWrh1i1BKIAStt7FHd6ZSHFI0Tfz85OiKPI8t4CiuxF5RDbL4M7dl4+fnVbrZjwed1JMk/IkJcQss4ygEgnjs6ePUSOiMqoqSqgjGQmemWPcRtU6IpxuuRri0Htjq1xOYLgJIvwZrLlBVb1p5HZVVag7wqrUKbUkHeiApk6uVlVVs16VmTWcbHITms9ZllUuArGIKSazz33xrf/7j/4wNCtjUt6PFZEYvS3yFJ03BG+7L3n4NBBRaaPM2yLuDlOXWhVfcs1pf6B17h08mI3d2b57BLW/GFSFiJhNDJffUz3cvdM3DmhRGx1dssbtHZV2HL+hJTBvtps+YkrVJKZlB/bqoGmUS715esrR0A9zeM/uEJfaVjPqDmsagXsH0c+I90gEbO2CB7ajDrF3MdhplXcEjUNeK6EBJoDkY6OgYJhHnF/Zv3LuQx0rD9B4YIayBDOCuPZIEaWTS0YAhj5WTzWxK0UFAJNUL2pf3XVOEIiycy8QKSIDh1ZczS36i7hh1yZdHQJw0kWRSUGqO2+KauyyFpJauY/gEdXdS6W17EIEBWbs1a1J39i6taV5ywuU78Xxw6B88Df3c0litkOC+Bs+nie1B2byPhgm71wIIbNZSkRJFze25isAAIcHh7/zO7+jQAeHB1/56td+5R//YwgRbLY8X/0X/+V/JcG9/uYX964cqmu+9873JUYCMMbazDCzqPRxw1uralLJIdDWLCoxU2UzXur6va2SSEF79Xd7Z26G38ONh4iKoijLEgCWy2Uq1rMsT/IEZqbOWZQA2ZiqqogNM9eNI2Zig5jfuHnz9dffuH79yAWJCtbkUdWaHAeOO5u/S+gbjwA+yuGVw08ePV6vV0RUV9WTx09U5caNW7YoprOZzXLX1DeuXzfMxycnh4eHVw4PPn30eD6fe++ITRfDbVKqeJ7n69UqSQJEQxpetnRyRCRI9MbketJN6KVj3UREZACRUFerySjfm41nZX509XBc2Hq9Ar+o1nOLOi4Y1LOG6BqDscjt0Y3rCJIAKB9DiLFH4AaDakBAFY2KzgfvYxAIUYIICKi0I1VV8CGkMqppmm0r7Xbmx6bjd3QG5t0GiCISJYrEjtuy0TykNMih73b3JInZTKfTPM/n87n30RpjrVmtVtE75xwiaJTG1eVoRETn5+dFUbgYiOjatWvifSveCkEBzs/P79y5s1otm8blee6cK0eFBPHOTceTG0c3fvCDH/z5n//5Bx98oKp5nqc4vvl8nuf5/v6+MSY1zP0FL5Li0zay++Ca0bhwVeWaalwWrl4Zgje/+MZXf/6nDvf2nKvqapUZZNDg1gYhhnq9Wiznp4v52bpauLr2rorRxRhE2tzeodnjFrLUPw0NCCiqkNQQidaS1EgiLe9U1TDmhsRkqpKs2Q1vqOeq+hff/Oanjx6zMX1PHpuAhpFSBw6jwhaWDUSoViXp3Wv7bzy4f/vqHvraLc9IfBOdiGoEiSiCCpRWMUGJSdcBDkCJhVisIAGQMqqiAAMyEAIRkoqQIigwUG7YOx8tTmazvdmszHNDkJusKAomGo1nLsqtO3eu37h57drV27dv5daOx+Vkf280KnObEbYy4CzLcmvTDLi3d2sJ5wh42fEZc/1h9TxQNe9GzvT6t/ZWAOmo+x0PC1J3H0RiO//oiJaJ+5daPqZWUpuyOqK0EMcoz0KIq/Uyt/lkNvnow48QcTweiUiMQsTG2N5SqGc0XGIrv+1Fga27KSZtAnREVsQW30u4F24hGtLxNBQHdiaqaLM88VSNNWVZGCYFHtpg9EUtMzd10zTN/v6+c2E0GifaHjEBEBMZwwRxfnry/rvfUXEWhUhQWh03JYr+Ze4su1jNBVhpiNYyEnJLnu5ZOt2KFi4RUF0wXezlHBdnBBfRmI3PJRtrKErDGjNrmDHGqALjSbFYrEblCFCC99du3FgslqdPPipHY0BSVDKsiIkmt51yZFqWLuwG3iZmODMTmp612JLqmTiNR0xLZDZseWNPm5HZHMzMxvZc6GRolP5QL4VNvz89oM9YvXjQ9tE5VGGy+UGiRMohJjbMxiTFSAJTE4OUBpVD8rbagRnbu4C6SgaGzEwcgt47K8FF5G33TdwJ8IBLvccRUPuefLekG1wnhJycky5D/HYh+osX2PC/DFtOJxFAVQQ8UkSSyq2Xq7kPIc/RZpIVYExLgxRVAkJgUOEUbtQHfrT5fG1vpq1FZ1t5DvrzlvadLIVanICYWDuJT4+B4IaQSaiglKoIQuggcrgweelCiZWJTbrtLW8iwLAH/dKi10WVAHYQIqm2SVdpNX7lzpsvWr4Xx98ewvvbszbjD9nyXQ4OprvOGFoul8lvQCRoIg+kwWaq/JBAJS9Hb7751s/83Jd/5R/+o9feeBNUwebRh9Fs74/+6A+/+73v/b2vfQ1EHn7+C7/1L/45gNosK8oiM5l2/V4KjiAcLqBdcUAIPZWmLfB200jxAvNB+9oo+TvJFrjX76kp1xgA2iQA5qIomiYAKLEhhChRRYjQsFlXFTMDUoyRiG1WuBBv3rz34MGrewdXoyCbHJFDUGtLIu5IIN3gJxE7XWOMFQWT5UDsnPvk448JlcTHGOfn83IyO7x6wyscHBzaLE+OLOdnZ58++tTabFQW66per9fJZYeYrc1SKsN0Om3qer1eh+i89yG4VD+5pvHepUYoStDOxNIY9t7HGFQFSYlVxHlXZwar9dw1aw2VWy8yhsm4gDAvc2uNunq1mp9ZUg2NxnDr1lEyI0ltcAwREH0IBFtWcr27jir6GJ0LwUsQ0SiiACqhzRmHKJIoFqmO3NjWA6oqElhmNtxqE7Rr+dp8iRbmSzuB9owXACSFbUe1xAhV1fF40saZBPUxZpkBgHq1DtF77w2Rqo5G5dWrV+u6Xq/XeZ413p+dnanq4f7+YrFYLpdZZk+Oj/dmewq6Wq3KcpS4qWVZOtckWdFfvP3NxXIBCMba2d4eG87yrHHNcrW6fuO6zTIFIObYYm0pi0JEhzZrQmkzQbFMGj0TvvG517/2lZ8bl1nwHkFGRYYq4mvxjYqfn5+cnTxdLedNvXZNFaLTlgUNmJRJ3f12Cb7UO96oAjACJmQgpeilQjIEH4LXGFWjQTaGqJgwIROKKIhaY4lJBGKUp8+Ov/WtvzZZlppzZgYiRRRVQzAq8lGWZRqhWu2V2YPbNx7euTWxGFZzXy1JHIpvYtSYUj7ak6OowAAQQBVIEARJUxVntH11DCnYE5mZmBSJEMkYZh6NytlsphLXUXKbZYYzBguaoRriEGRd1VleFpNxUZaT/T0gbJoqL7Kz+Sr4kAZV2AVIJ7eVHtzeTNwvo2bBhcjQITezdyy4gAZcKOiR4IKfRBcuDNuDcPLBEaExnJhRCeYlxBQIkSyLAZIqM8YYrTHGZsH7EH2Rl6vV8pOPP8yyPLMmLaSJiuxDYGMuZqJtZuEXXjuApno+vUe9neNWlrSmaGNERcUICIqS5ETtqVUERGstGU6GojYziMo2T8P+fqPo/7TNshgEAL33RVEkfgF2BJbMMKl89zvfWpw9IwhEQqAp8AWQiBgQhHgIc+20fL26qK+eh1huL/xThCRFHggz0iPirjdjd/Z26vLnEX1xqy2hoUWZIqhvomtUvCG0jEQowUdRw5xsEYkBRPKybObHy+UitQei0Vqrg6z5oYFmR70cXMlM29TXzcSzhfI6JSMxGbap7eM+G2bTplkiZsM9JJsGE73sf3hFtaOH1qJZLzHhvPAlDLITdpxahjzPTbLIwFgOBonbO/mKoJhIyJbNsOXrHQfoQh938e17LpGyy9UdkpUGIogtsvHmZy+4bg6o37t/t+eV7CxNF4fmreVJG4UeVQRBEJWJl/Plcr2WqEQcGh89GMaMKY2mUBmUQIBJjQGm3oqTABBVEIX6BGai1tOhy0LoTHC0q69Se55ykjc+banZI2TVnh6saQGEgQVOR+3dNUFNc/Aks7CGEBTaaWZ7IVMbJKLYCok0DdwIQTu7oiRUfnD3Rcv34vi7HPI8gK4rcOWHhxDx4i+kVhEOmc2iD8QoMSKxyGBNEUj8L0DaPzycTCdRJHEdq6ouyrHE+P77H3zy0cevvf7a4bVrIPLxRx+dnZ4m83FAlCA+uJZi147TEBAVBTvgrktmbxuo9puDpFsGvFhODQZuaffVjYqmlRFAZs10MjZMTV0lo3yVGIKfzA4ymxG1qwMTiUTXNFGkKAofooDmWbFarw8Or3z+jR8djWfWZsQ2WRIYm1ubd81e4uQQdjEuhKigaFiRnIuT6eT89Pjpo48z1uiqqqqfPjtBm1dNrH2czKbz+flqufbev/v9d58dH7/00ks3jm5WVbVYLlKMsogaY8bjcVEUAHJ2frparZqm8t4javQ+jfkRiblXTagPznvnfBMlpJGVIRCJIbj1+rzM7WSUn588NRRn01JDA2HJqAQBYoiuZgRE2ZtOjm5cR1DnnSJ6512ISuS9koC2ZoOdjl2AmKJACLF2vnFJ16xRlLDnzW8cmhPPdqNiatd3Ncw2gcDdmt/r/KXV8rcke01dYjfLuxh8nAqYyWTKzPP5nMkIQJbZ6HzTNDGG6F07mTZsjTk5PXXOAVOeZzHGxWJBINevXwshquqTJ0/u3rl7cnwSYpzNpnXdJAe2GGPTuMVikZd5gpRHo9FkMmmapqqqJ0+ejMfjg4ODhL5aa51zxhhQbEN+hoN8VTa4Wi6KLCOIrql//K0vfvWrv7A3m1jSpqkJhBFi8JZAgzs9eXp28vTs9FldrzX6GDxIJAQmonaP7CbV2tbFvbuTdP2xiqQWCZARuvu0Je1KCCEEryIQhVAMoeajLstSQIGNZSJVZMOq+od//MeSyLoizByJRCMAMCLGiK4eEVydTn7ktQe3rxyMDbjVma+XrD74Zrk4U2BIUdYSRQKgIEUiQRSESO2rgMRYQ9SkLkEibesGA4YAkbLcZEYZAQGI5/PzRd24qhbvchX1LlTrGLwEKafT8WwWBNFw7dx8OR9PR0WRmWKSqLlN0yS0FjT2c/0hpmGIYpTOL0r7T5IJBXaeHNiJmQZ+/LjT9T2H7kHPC2vWHVcY5pS/0xLhoOXSdR0CtGAI939UNUZENDaLITSuLor88ZMnq+WiKEdZZtMtvOk/9LmZcjh0Ue7K5b7lG3ansnHZJ+hCNRFAKXQKuda6skM6KLmVJBI0IYgK52NjTVIiJKeHjl5LWZYDwtnpabJH6u00mKiwuWWqq+Xbf/lnoI40phsqbSeEpEgIILzhGcLzFFmb14u9veqw5UMF5BZj6sRU6URd0vIN7Vq2C+5L+8AEP9BAL9fayapGibWvl/Pjp6fPHntfZTaz1iAgGRNjSAkgrmlms9m0wPfe/8AHV5SFcw0RGcN9WCgAcCrUFWibG7nNC6QtY89BU9SeB+pCkghTCLtuJr/ctZXUVdKoojFE1zSuccvFoqlr77xEAQUV8c7JwEhmeOzEYA78V9IipyqtrUv6EEkwc19EECKByhaSmV7B9tEhikzICHrpG0SXvY+Xdl+XYLYXWr4tCyhkoktQQdALAya9/Pq5qEG9SDbe8lNFEfWqkRAMKgMyGkKazQ5CI64OrXkCEQODYMCgAgQGlUnBMFoDxMoEiJy0zASSnDVjS8olw7a/C5IktkcsUu59x7ZIEZHUjZLaMZlsxk9CDK2yN6bIPoxRRDexmr1UjxSQEmoHLXlbe9QBOsQvLV9pjkwbfgzzkHbxAuV7cfzd+r2dbq1t1QbUT4If7kMG/V5LpQk+EJGEUFeVqtrcgCoxA2KUwB3/XqIQcVJbBO+NzYyxtXOZzbOsbEK0hs/OTt9++5vXr119+Npr4P2f/emfrFdLYgKFELzzPkRJ9dlmygmt8W2y5dwEv+Jmjjq068TPUMNs2zr3PWSyQzw4OMiyLFlo9E6heZ4jWWOtNSlBDg2TMYxdAJooEFlFIOLPff4LN289FNEsL/O88D4CclGMUhxn6zbemoum2E7Nssz7iGTXjWdjssyihkcff2DEBdfYPF+uXR3x+p17QGYxX7mmOT0/bRoXY2xcs7+///DVh4h0enaqCmxMjNKSXorcEK1Wq5OT40R2CyHEEBDRe0+E1mYpWzuhmk1TicTk9h+Clxhi9BKbSVnU1YogYKybajkqsrLIMmg0eoCYW8OoGh2CXr16UJZl8k1pnFOAJoQoEEUwRm0Dc1p9jogS2xDFh1jVrq5dEOn0dzHNaEVUNBmmSVJObgyvkzIKNXlgAPWT+xaJks7xoRdwpmV4R5CwNdcEIuKiKEWkaRoEIoTM2PV67UMTQki2e8Q4Go2IaLFcAgAxW2uJqK7rkydPbh7dzPLs/HzOzLO9WV035ahcLBbO+dFoBADz+RwUjTEmt3VdW2tns1kSijRNk2XZZGAE0lP4VFqTfRhsw6Dq6mo6mXhXSXBvffGNn/qpn7x29VCDD82aCUdFzoTB1RLD8vz08ScfrZbzuqkkNKqCqESpcE1c5a4e1F0OT+eV2E4/iRggzQu461B6da32m3Di5QUzRgC2Jln2A7YdM5FRwH/1+7+/XFdElJJxm7aYBga1AHtF/vKNaw9u3zoc5RwacJWGWnzlmnUIDZIGL6ApUSwoRCJlTtm/fU8FFBGVSWxgj0xMyasFkBBMm3EemZCNErro66Z+9PTR6dliPZ+HeoWhidVKXJMZY60tx5NG0BQjyosmxuV65YLf25sJpRFPa7XHrZcsGjZbqeiJQEsbRtDWJxvcbtPzpXDvjnNFz+/6NuHLsG1NtIMdDPtAYwhBRSJoagUp9QcttZuZGHriW2Lc+RCJEAld44JrQvCr5cJ7n0AX730SFYvIRZRvV2w+nLlAgrmob/mGIdbtQzb+LQoY2//C1rcrDQIJSQFCjCmoS9oMrDK1EwjIbNrsCuYUK0dEq+UKEZ1zPY86ZaKAhpOnTz58/x2DwhgZFUAwFXZkFEBEItnh6xqSwTashAHG1WYeDbB62PSq3Nf/XSEedkSenWHKJRb5W16dG+CRttCY1t6SiCiK8+vl6dMnP/jg3Y8/+sHyfO6aim2WFYXEaKwxbKOEMs+tMdOC5ufn63XFTKllN7yxS2EiJrND5iQi6B7T+p8hD3mefZfCrXcPbfiO1GGG2KPmrbWRGUhhhwa2aWtI20Ta1o0x2LGFdz6gNZvU3uytnTBfhNyG9kLbpNAegBxINLciE3cWUqahdvGzUL5LZZyX0r+7t553bvnNmw56iXLygs9Nr0R9nor4IrHzckiQVDWiKiMYJgICBVDyTvb3rrz88is3rt8CpfVyBQLT8XQVVxiBIWM1qMiM1gKzICMqgaTxviAqKQQAVTDGJg+h9NJSFsIOZTVd9szpzdA+vz6ZPg1GNNJl6wl28wjpIL50SQy9kfvll5laKLCVhGwuyJaV3bbQ1GmQTVoQ0iNfufPmC/uWF8cPexBcDuJdEtT+Q6J8W4expqldXmQjYwBaDzERYZsPt6KowgAqiETG5jFGZMqzMqg4Vxd5EaV58PBhjPHtt9/+5V/+e5DnAGDyTLxr6tr7tsuSlnfQE/R0OC+8GEQ0fEynHu8oGXgpIRaZs6FoO+0NZVmuVqtkfZl0/0dHR/fv3795+/50OpXo33vvve98+1vPHj/y3iW9XF3XbHNRiFHvP3hwdPOmqo4nUxFpGl/kI0Wq6zrJAEEZMCaSt3aLvIRYFMWiro3JfHSguHdwePfuy59+/y9HmVm4WBbF2clx9M3IWgVTlmU+Kk+Oz46OjsjwYrE4Pz+/evXq/v7+fL5MNMgQwmKxmOzN0ouKMVqbI2pT1YiYLDTTN5ObS1/ipA0ohFDVa4jBGiIIT07OITQHt27cvXGIvpmMyxAcEmTWeN94t9YUuGfMZDz2rjY2JyLnnLEZKHnvFFnAg2pnCY27avLtVKKePJO+kbbwPM+zLEtXSI/lxaiJCQybGR7otoMnbpVWu81eT3mKMSJAS0vzPoGKRVEAgHNOVTW2fqeEFLrOWUTyzK5WK1UYj8cB4d13333llVe896PR6OTkZLVaTYnqup5O90IIVVUR0f7+XlN7YS2KYn9/vyiKs7OzpmmWy+VsNkvssqIoEljUWtdoS0/qcZj0pbU2Rm+I7r5070tvvXnlcD80tbVWAyYLjdZEp1mfnZ+dnZ0hRNL2pmVmJEVFbfNCFCCitkIKGuR2pgwx7YrNGGPazNono9R9GVvjM1Xn6nq9XGcmrBbMXBQjU2aq6r23ebBU+iDGmDwvvD8uiqKt2JiVSSQaNtcP9x/euf3y9WuHo9ytzkLTNNUixipG50MTgosqElIhKKoC4JNXaPRC0DMASRU1sio4CSTsQVgEMQSJLJ7EB1QIDUST2xFnFg0r02pVOecoNIvKOfTl4eE4z4rcSvDgmjK3Vb2GYvzee9///T/646985Stf+LGf7W8iY0z0TfJPAtGOJMmMAMz9+RxS+y5WWkNeWWzf+nYwASh6aRR3gp9ELyY0tHP6galgurvYYJffYGA7ByX9eBIlJnY0M68XyxCCdzUijsfj5eLs6Oioruvjp48RsSxvpyecfC/J8MaC5RK26o5Hwua59RBZZ4XSPmT4w4LtWgKqkGy8uomSgBIAMIiGpl4bQzqfp2AVsZbI9KdEJBJRlmWHV688efS4T1TvSjfoEzUBkn2UIAggI5GgikqMCh2bF3azYTfrTIR+wsjJaGTALZTEUUDRz/DYuLj748Cco1vspBcBDqiTWxdD6khaA2QJp8dPP/nw/bOTZyBaLRePnz57dra4fe/h9Vt3CwVro0Hy3oNqTvT6668vl8vz89PRaFLXaxHJ87y9WgAYzWWYz3Cmxpv/IhyyENPPEpH2g6eLsrZuQJL80tInSciXnoa1drVardfrFJTapp4wfcYpveS+E7z4gN7nLH3Zlz0b95SBkyeAFEUx3CxX+oMAACAASURBVGV6jRyjDmifeumkoJ1jXEj8u9SxqV9AZGBsPnSdCSEgGh0YIA1uq61n3r72S5Meh3PG52iMN8JUSxEYUdIGIVFAUAVGxbQRF9beFuWta3cAw6OnPzh7ModZCmPouMeoHTMiyeAAVYGUFKTrpgcXGHXmbbANtGu6/ZxzqcdjBlWIEWIEY7k7w9KzPUWAdpnzA/IY9DMa2LZsvXBbErX0/pQd1vXbCrueqi9QvhfHv46ub+sD/64ZDQDcwX2d+RYCIBjLm+y+TtGMAIZNrytINKE+CZCIOnc+zIwhAFIzLcb/1ze+MT95+m+89cXRdPK7/8c/D+uqWVeMEH0IrpmMihi9Ne3oLcmnCVsTBAZiMoQp4I5JDYEhMAgWwKiyKoti+kSh/QAiJENkEBmRAQg85CbXEFFlVJbEONufNc7Nlys0JXAZ1N65//kvvvUTe4d3zsnyaN9ODx68+oWj2/eOT+arZS1BLFlQZWIA8/Dha19440etHQcaA1m2BdssqkYVIExJOYqtelcQFVmAgUxACBIsM8ZGm7okMmSzfPLOD54sA6rJmKKF1bP3/+wLtzJ79KWbN25NxpPMQGjW164enDx95Fx9dHQUJC6X6ygwm0ytMQw0MpmrXZllJ0+fNOslo2B0BD76Ks94PCpU46gsJ9Opc15VG7GEWYwSQ7SEFgVCbWONbpnHaszuwIaJ8ZmuqJ6Dd4RCKijAxI3z12/cKiczHzEIJuZ/VbvgHaoYBImBmACVEJkpxpjnRfCuCX65XAPi/8femzVJkl1nYme597p7RORWe1fvDaKxEgAJYkgOOTOkRkNpNCaZpH+hd5l+kB71MGYy0wvNZLQZkkYDmwAGAAE00N1Ad1d17ZVrLO5+l3P0cNw9IrOqoXdMu5WVpUVlZUb4cu8559v61LddD6glZ0Yq2WQACmLwUkmxnzfztuusLCPHrq5jFkVC5xx7RC5FcxZUZGLUgfyJqlrE7F5oQAWQEM0TEJRUVIoaVlVVVUrRUuwB1JzTU+7Xy9WUplj5et4sjo9PVcA7J7kEH+pQSS6hqp48e+Z8IOKqqs/Ol6IASEA85LmSVk0FBNbeO+bFfJFiBIXVcgUKTV0zsXd+gnlsk0mK5HxRBRVGYlBW0ZxI0yL42sOffe8PvvWNr2LpmkCpXwHVRdQxAMTYnbfrk4vjR317DiqogMTMHsgBshATMiAjOUBWREvzLeaRxozsALAUMWcLHAjRVpcVRFHN5ig/bL3mGUBUQNq+naEsPNYVM6MQFUJlD1z1Sbyv/vN/+k/t8oKh1B49wyubB7dk/e616s+/9ta/+vbvfeXuYSXrbvm0X52WtM65z9misbRkKIUzlKxSxJrWgBgAAmBQYEUSpAJSICvnwsWhMKKzhAbwTM6BMx+XxgUqJRB55BLT+eny6bP3L86fSo6EXFezo+u3q/leVhXWNq32Fk0deOZ8WXX/8f/8v/7L333/zTdvvnnnZiDxTCE4QZot9jddbrtE6AApZwEiF7wMk6mBYTzGCwxK1MFZaMj3ZBooYYarGZYCbHgioHmyEKK5gjOiG5CioaycSGvD1B9GtlspTBS8L0qAXsHy5UiGMBMkdimnmLKqEjvj8AJihRmhMKhKTLErJW82y5Tipm3PlxeOnfcBAL0POSuoGgZirX4ukREsr3Ubn4M28EkKFuNBI22/ECgjgJRJ1jeGK48x98AqCIKW1geEwAoEApa0rIRUcgZVBk2bZe1oERomZGBS8hw8+ZKVkJwLJ+enioKsCbKHa4jEGB2uPvrgR7E9YSoIpMAKQYBFUbQIZMQIKbNEBnADgwMVqAgQVQAOgJAYGcXQiKyiCjT4f6iZBqMO+yYKDtdVhm5wR42vQ+ycgRvwYhx54QIw6NQNnxjUtkA5J0RkQiJlpwBFNbbPHn74s38+fvo4tRtNKXdtvzor7cXq9BF2y0XAWUWoRSQhyHp+Nxy+et62p2dPHKW9OjCQw5pcjew1gEBPBIHJo8/MiqhI7LwPlfeBiAHROzdo8IgJiYdbnDkEds6IzwNuhm64+xFpyIXBUdQBO2GqRaTYjRSCD7VznnKJm3aVS6pqTy7YWUMi5z27oICioECAhMRgMZ5KSJ44AAEgyi5dD1ERzaNje9cSEbOA6PivAtvMkFyyqCIhjZZEw0UhVBgv/ZaRhYZJ4eQ0gmR49ZZButOMTOic+UMOD5GIpRLCmOwy4ZnMl3DjMZNTd8gFQ4jRbr/3Ys/5kmaPdMrPnMBSl04bxgoRE6E4qPyZu/iUPv755qdtdXFQzWcX9VE8xKKfnX+yWixbrZR8QhGf3By5sQQbBnQKGTALixAUBHEAYpkHRTUBiMkMS4YUTaxTgzIoqoqAiBZkZw61hOSAqCAKePCQFBURHSqBbj3IALKo7XNAbH9ssoJIhIxiij9CZBJQgeG6m/W4baOiUKSADjcODBWfBXgOd8jbr35B7Pzi+J0/FFS1qflnP/vpg8/uYYzv/+Ln7aYNlbewsvl8dnFxbg6cNle2yGwdC0pQS3QtZqCEOxTqXdh93AavvDKQsImwDlXbbkLlqroWgFu37yhAH3MWAsDr12995w+/96d/8md37r4qgoc3bzJx3/YppsODg7feeOP8/LRt29Pzc1+FmOTdr37tK1/9hgCzq5SqaTe6kpoKL1hgqWouScT0vmj54aoZAJ4/f5ZTn3OyvHUEaDftud7YrFeO4Pj58729RagqJPfo8dO6mb3yymtPnj579OjhYrFX17WlnLFzfdcy08X5WUqxaGHHCkDkiEgBnQtI3HV9jDGEut0sY9d5Bknt2fEzSd31o8Wrt6/vL6qjg7154x2ow2E0LrkgEyjmnKu6Ojw8ImYLGh6CjPLWzcIunM0dATTn7H0AgK7rzy7Ouz6VIoro2JkAz755VI8NEzXnGYlTSjZNTLnYPubcAFC+LBprh2c1DDIVrniaTRiyonPOKPh2yapQi+a+70suE1gRfFDVtutUhxeNJjXEWOc8n89jjCGEruuvX78eY8Qpsoxg5LVKyWKMUBHZbDZt25quz6YnQ2zXlB0PRlsqTGQiUykFQEkFtPzJ9/7oW7//jeDZO84poaoAgxQEUUnterk8P2vXy5yiMZeIB6M86yQcveTgkQkz9Qw7dQbuUtdetEOYGLzDY+e89xW4gOyAPFHwvgrO55T+4e/+/uLspOSIIPuL5l9/52vf/va3vvuHf/j2W29Wjter1Wa9hpw3m1Uaj5xzKZKLiMhO/tfwpE3324gGi0oBFURkUkZnDLTBK4IYEIsCO6+ISAygRVRy6fsLAppXs3lT13WzWMxd8ILgQ+VcaOaLouh91Xfxb//+bz+9d+/g5vWqCqGuq9nMhVrARhvabtoUo0hhZh8c4gAaw46jhh2GMF9h5dmAYwezRuPYTki4EdvtMuWcc86KJGNzUESyRVAhAqK9mEvJpVjoYjbZygtH27Zd18YYc06qOuVK42DgWUDF8PDYd4ZdX1xc5Jj29/cRsW37pml0dAOeggqGoQvsfhydBvOWQz4aDNKOXI12PrsOghnUHcBfJmaaQfTbBTZnACglA0js+9VyyYjOcUkJEEQKgvrgXXCrzbLrulgSETHUs1kN2pe0/tUvfzFvqr7v3OC9QVPI3Wga6MaV3QajPMqGydCVkTGICmLBsWOiIOxmXo8oMe+IjgY1/lWXkc9l38nE2gNEAvsCYkr7e4uu67x33ru23RBB13Xv//iH9+/dKyWDSt91OWfn3OMnT9ar9flyfXJ2ttpsiLhqmrqqLjoMjPPa9evVZrVq120VQttt2LFIAVHHDJY7pyULTgHl9swOAXeDZHuLL9mRJjuUPAW4J0tkNZMU83+2HzXNMsZvG46U0iSy6rputVptNpuqnlnMj2GDpYhzrq5rQ60nDd5WkfgCKvgClLpLcdRdrHJg8iEOerLLjBKTmI4d10hqNafIl9Imrzr0wMsIljjanHyuyefn6ADhc3W2L/yQz4WdXwoJAiu6LFAQ0btM8WTz9PH5/V5Wq+VJYN6f161snm4ePU1PL0rvWJ0HR+o8OaegWkpvnmVFocig1tDRYgIRmIFoK0GUoirA7EYpOiAqkdpuYEyAUS+NYy7fMCQyjpixLyf7CHvCBjmI4s4NgBONk4h2s2YQLudtjm/V/osqANqipPZb3vmi5fvi+K+DiirXjw5+9rMfn52dffybD2PX+eCPj4+JyDkiIiCoqjBmyE5c6qGaI7LFVG2kg5NRAYrx8nHr+WKLgo5LwESgB0SQUmbzGTHnnPcPD5yv2j7FrEXw61//zl/+23/32utvd11ORep6LpVv6lnTzFfLFQFdOzr68pffXa5Xz54/J3a/9+5XXn39rdniMNTzIkSuumKctdvy7S6+I0XEwD8b8mrOSVSrKnTt+t79e8H5mJJlxJ+cnLj9129cPyCU+aypm9nFcrXYO0B0Z+cXr772ek7x/r3PUo7z+cKHYApJQJovZk+ePJKSS8nOeYv9DSEwO+eCI1ekIFLs29q5piKQ2G3OUrcKLHs137lx5LAEUiyp5B5ESilmK8JEippSPrp2bbHYQ4tOQBBRq823QUYAJvJh5pyTiITg+z4uV+vlcp1FmH0pJeWSYg9A2wR1g5vGr+tmNjmzmV5U1VKtt4oL3GGb6C5tbGJ96JA3MCVGDL2oAtJgjWhQSVWHvu9jjJPHOjM7dn3fxxSn8sJaPisXmqbpus5q8c2mraoqpUTDQHqIfB06YaD5fG6f9Pz8PMa4t7dnKr6pLdx+EOQYI5kmQQuoEohDCJ7eeO3un//5n965eSP1nSMQLQhSFFUygOS+PTs7Pj99nuLGMvcIwUbppv6gYfZPu6oVGnLuLWV90MYMcUM7lnSTWumFMLFtkcTAjtmFUNUNh4bJM7ngK1SQmH7w/X9Ynh6/cuPoj7/7nf/x3/933/7yWzduXGPEvl33m7bbbNrNar1axb7b9nvjvYGI5sOqkz3T6NUO411n3gsm+WBCJPTM5jE66PmQBIDYWdpgKWK9xyxgcL6uamIPhEgul9L1MWctuagQAYVQtX33gx/84KPffLiO3VtvvR2qUFe1r6rNpqubyrMncnbPIYio9n23Xq+nInhMbU5TX71LEAIA84MZP9yOHEXU/Gh3msOxhgbTgw2VTSkGi/FEfzJSpxVDKcsup3pyJjTz3pzzULzCeMItYbqUUiTnFGPfdn3sO+fcarU6OTt13tdVJaJ1XcvIvtvBJURKmYRPu0jCaEk6pHZO7rC7Gm0V3dK17b/KIIreFSPZIzaeMXGOS7eJ3ebDX73/w/e+//zZs6ZyIYQ6eGaIKebc+8DOsYIWEeecxwawMOYH9399dvK8SCRAYmN+XW35QJ1REQY/aHMRtISvbWLgMI5gQKsiB7+Z0VR+i+IiM5qdkrlGyO7zNbnXvLzlo6k9HnLtAM3HAkopAFpVPvUtSJFcPnj//Y/e/3nXtlKKqpiTfCnS1HXXdU+ePr332f2nj5+u27Vj8t6zo1kgT3zn1iubVbdZbzZd28w8SNSStIBzlSoWKMDYdbnv+/V6vV6v+763Gz7G2Hd9HI+u67quswU2pjy8mmJKOaUUY7R/6fu+T32MfR+TfXO/afu26/q+67q23dgPsSDfnItIseW97/uLi4uuT7ZhDdI+NCKf7O7RxMN5U1Xil/MnX+x/XqCdjr44Qw95xRHaOO9l1zp1WCGRXtqhvdB9XXXy3Jlw0sva0UuQ4JXlHXZSAfUFUuiVD64vk/YNVGvUq2xtmAm6hFQQCkmbNycXT08vnq7bU8fl9PzJw5N7F3Jypidncg51QVXn1HkMTolQMasCEhRBERIlEVRFY+obw8SQawQgJFAUARUcPLqAzDAIUQih6FAmqrnvKCCSFM1Zts8vDhd9KjV3A+6vSPXG9o8u+7IOMYITXXwQG+2KV0bXZTvevvtFy/fF8buP8qlZ6vV9e3L89Mnjx8672PeAWNc1gF6slszETH1siWw1AbPmoJGBYKE7zIMYf1RgywT07ZgiyCVZ9vA1AoALHHOfSw5VPd87LAXPLjYHh9f/5F/+6y9/9Zuqjl09Xxywb5yvMhIBl5zvvvr6s+fPN313cHh097XX2Ffo/Nd//9vVbG+1ifO9wyLEXJlhLwzV9bgMjX8AkMyHalAVotEFdRjbl1IEUIngNx//OudkrC3HPsV0vM6vv3L76OhAEdlVVbMoikX17OxsvVzfuH499t2Tp0+qpg6+8lVIKfvgEbXdrM/PL5z3UnJdNzj4BoMqEKEjx4jBQWyXkrvDRX19f9Z4uLZfv37nuoekuSPNqJlhMPyAcfRVRIj41s2bZCIlURVNOccYp5bPahTzqyTEnJMlLPUxrjdtTNk5H0Louz6liKBF8NIMWAagr5QSqtrq0cHpjq1hEwSYZPQ4KVXGpXrXoV4nD1C95NZORCq6jf8gZmbvvQnqDHg0KAZU27YtMsZGD6QP+3AAAG3bzufzlPJisWdxgs77QYlHAwRKRN4F86RJKa1WK8t/N9vAqxIsACafYwJURiJQR2aGXY4O9v7i3/z5q7dvlhwJVSQxQoxx2MpL2mwuzo+fLi/OQbKzDW2oK7cReS+tIPFl2/wVXdCuJ+HlAmX7zQGImL3zvm5CmCkSATE5r0ha3vv7v33n1dv/4a/+7de+/Db0rZcu9X23XrerVbdpY9/GdtO2m5JzKamUXLSAZdwasUrLtiKZDOKJECaHXAUVNF8SsvLX8WBdSIgkiMzOYD8VLVpEtMSYN5t208cY25j6XIDRkh00lZJEs9R1TYTPj5+//+Evnj59eHrRLhazg/3D0FTAWNUz70IfU+W89847NwgfCZxziGyhYs553Fql8mAVaOxZJFXo+9h1vZptELndq2I8210bzwFJkK3KyLrKydziRdRCLltBTk70AGAt5eBYrmV4llOfUjTsJaVoOSUx9jlnBDg9PT0/P1/sHSz29kSVRyRhG4cjULQQXpVLjYjl6HE3fqZtRTX2utuIgu1Dsjt3UGbWXECKI7IBOyPNOT998ODpw/vL5dnpyfNPf/PR6cnTEFzK3eHBop7VKfbseLE3B4XlxUVwMwJR6X/+sx+hlq5rq+B1pN6OWUaKCgpKQKBiaMH4PNEQHzGFkCIS8W5Y+u5wZExZHFaeCeWzZxheyPSDnRr9MqRjblW824wAalM3F8vzpq5QNfU9g/7mow9/+uOfdOsLxwygIIKkKJpif3ZxFvuIBCWXp08ef/LJx8+fPWtXy4M97xDn1VzV3X31jU3Xb9qLi/NjwkwAmlCFs0qRIqyBa9OvbtV6zN57GBe03aEeACDvBF1cyptUnJrfidFjKzYMg+HdaAQbRhCSxfwCQBf7lGPskw3svPcAaiZnZug8NDwEIzvxhYiFz+n6cPr9l01TANENjFS40q4zWl7MZbdMS+q8nIP6UnOU3a7v8+A7eJmf55UXp5Zv18Tut/zf3/auRrna9G2lrxRQCMShshJT5av9ZvHu2++88/brUTfPN49i07awaVOLgI7AO3CMSIpkefWmiFNRFCFVBmBAB+gQ8tSYAQAiq0IpWrIJ50bdHAzZpCkP/t6lqBYb8jkRMeaE3VfERAzjyIm2oyObDstYugIB4JQSOl1cVRyyeHSYJgxf7BD3J1h/CkF96wuU74vjvwLhIeaSfOWO9hd/8zf/Lw7SEmmqGhBTNi/7VqTMZwsENY7LwOgfiOm8mz80PvygWnb7vbHN2/WzGufHCIAQc79Y7Fd1PVvsVfVcMHzjW3/4p3/6FwcHN2bzA9/MU9GiROz7mKq67rp+Nt9r282tW6+su835xcX8YP/Nt9++dvNWVqxne75quig+zM0XedJUDimC21dg8JcehsTAyKCYU4k52ecRyankEILk9OjhQ0ecUqq8Q4Ao+ulvPthbLHLRxd6BoH9+ch58dX5+ce/TT2/dunH71s3Tk7PlZuNC8HUFCjHF2Ed2+On9T71jETUiVt9HAPAuzJpZCD6nmNvzk+MnFydPnaYbh/Obh/ODuZ9VSJIcZEfKaKlpAAAiYEHhWmS+2Ds6OoopEZFBMCnlvu/TSOYx3+sBvBJRFXN36Lr+/Ow850zEs2a2abuubQmpKBhhcCpSx8A+cEzOB/NNYeaSMyHYiHoyS4SdTgnwZSjfFcrOKA6xf+HBNc4YPmigotGNrFONfey6DYz0S7uxbcs0rGNvb8/7kFKazxfGeaPJ0BmHVpaZvQtWkXddp6qHh4fmMgcvBEjY3pZzdkRmE8+EJbWk8pV3v/Qnf/xHleMc2+A45QSqfWwBmQlT6s7PjpcXJzl2hOKZd2E8QFQQBdUiu6lTY1kJk2ZmIrUOGNr2XV2tOXb4SuMkO2bbTp2rvK+R2Bg0s7rWPmLsvvO1Ly8qlm4dJJ+fPEt9X1If+y72Xe67GKMxnEWkTPbbyIMsScp2Brul/6logWnHtoYJAQGYbWTkEInRERESO8dW9FnqpuS8Wl50y9V63fZ92sQu5lwE2r7XLIikWUvJ3vuscrY8eXbydL1Zbvr06OGDGzdueB9OTs+YKItUoWZy3rFz3k4GOwohnJ2d5/FIKRkMMlkTTdfdMMAYYxZFJmQakCEkQMojSW4U4A1ejCnlyWRi0vLtzlCu8NB2nwbdMVIySp39jIk+B5JTLqmkVHJOseu7TbvJqfR9x8yr1eb4+YlzzvjJfrxVLlEbdNDNvJgkgdt5yxD9MzI2R/4mKMgl5F4kX7ppQTUXALG7dErylNXprz/81Wf3PlldnKXNqu83D+5/+t57//Dk0YOT0+c5p+BosbfH7Jzng4P99bprmnBy8vg3H/2yj21TBfME1MEWCKbOA0FJB24e6JigYLRKHRtAhVGHafjzLnAnAJcisKc9bhxKyZWzZE3uFQ7eFtIBgtF20sAOAlRU7xwhltgz6r1PP/mnf/z++dkpg5iqU6V0XVtSZua9xSLFvu96UAUpZ6cnv/noox//6AcP7314tHfQVPNZsxDlO6/cyZJW69MU+4ocAaesgioERQSSMpFpkvuu79oup6Tm6DNo+JidY8em5wMCNNEhjSR9wBEfBksgmBYX7/yE2nl23nkXnHHyTShofD/Hbr5YzGczJop9t1lv+q4D1SqEpq5o4PEZUwhp/COgL3Zfv4XfOArt6EoM43gph1VwuMow5p4DGcmfRvbhi9RKutrvXc6ZAvgtwX0v3hsvkDbhRXvPS4zTS645fIVWukvyR7r0832uAEA0FxAAdOrntDgMhy75ruvO25O1X21w00tiBUrsSZkYBxdaLQVigSKaVWWEw1FpGKBT2RqiDNMPyklLMd0QAIj1a9Z6pTw002JCRQRUVIViqw3b3WU2vwIAFowpIir2jmisGcapgE4u4ONqqgP5UxWkgAxqP1sgrE2nKXjS3IYQ8e1Xv/lFy/fF8Tt/SCmZGWaL2eOHDz/59BNbvvsY/81f/uW9+/dTH733SljVjZb0wmCJRo2f1TbDJoDIijDYB9LoIzjF7eE2OsweWgAMVaUAt2+/cnB0E6n67vf+9M6dN1OGxcE1pEqR5/M9Re5jquqmT3F//2Cz2TC6InJweBRzWa43oWlu3Ly9WndZsJkdpKzONZMQ4MpKOnl/X6l1zPct5VxyQUT2DlD7GJlxMZufnZ2dnZyE4FOfqlAR5BBc08yOrt9ettFV84PDG5tNu16uoZR507z26t2Y02cPHxCzr2tH3Pcx59R2bbvZbNabpqlLTojYhHCwf7C3mDd1nVN88vjxzcPm+sFif1E3HucV79WMuVuePmsCIgiBeRljlsE53nIFnAvXrl9vmiZZ6JyoqsaU+r7PJW1n8VLsVIgIM4UQ+r5frlbL5QoQQlVdv3FDct60XU5RgAevgtHCTlRUhybTB69qPCWIMQ6JkZdCqC5ZXG8RjMtt1NTu7Qg5EBScczZlZmYRnVo+i5lW1b7rc05WmUwgi22WIrJarebzed/HqqpOTk5NrYdbSp5MJMngKyuj27YNIezt7ZkR6IS37NZ5ogiqgVm0kAJKLrk/3J//qz/7l9eP9oNnlSSSJSeFwsyqSKCb1fnF+XHsNwiFEDxfMvJWgCKDIGYnlmps/GQgso42CVdtTnflJVPFOaGd284yRwvEdaEK9Sz4isgzgvbRQenOTirtIW2w33TLM2bqu/VqedGtVjFuSkox9jHGUrJhvWYAaJMeNXsfq40JzZdbAWyEqyIWrSlaQMH8GpjIsXfETEzsyDGzA8SiBRCNVJZTWi6XF89OU8ocwmyxOLp589adO7dv3nnllVfn9Xz/4HBWz3yofRWAKUuKqdt0cn529uTJ46Oja6+//SY7X9X1YnFAiCJqHqcikksSkc26HyTJCoOt05g0asubzZJNFFWKZBn6tMk5EEajOcP6DB605s4gOHnheIF8O0AMlxboy3nTqjJS1MDyEqGkGKOpKXORGPsY+5RzyZJzSSn1MW7aFhBmzcwz7d4z2/t5G51+peuTcXAwSGp2xKIAprPc4l3DGZwelmEsL0qE3rlSCoLOZg0zPf/0g48++NV6eVF73/Wb87PTrl2qlLOT55988vGjRw9AyuHBAQEQ4HxWxyg5ds+efPbk8QOR5Hno5yZ4zwTnNu43E/oB9ZNtUtdQWANZSzckg22t/7YQ5RWUb2fLu+rMOnxYfbnOyvpkAgKEKQ3PznbwjFIA5NFnn/3wH7//5OEDR2RRpKVkKZmZvHNE0HWt8SZSSjn2oGoeF08//ezi7Gw+3yPvZ4t5EZnPm3a9SV0kxMo7dOjrxlc1UphXtQ3IvPdVVVloR9/3RYpRmnfJAiICwzhAp2Qz4/eOC6xt4FPO+9XkSfM7CcFPP3PIVCD2wYcQnHOlSNu2Zlitqs75yWJ3Ivnb4G8X4ttJX3gJ4nd5sjw0fohYRGgUZzK7LYw/avnGKD3HTBOs/2IeSIvJKAAAIABJREFU+5Uozl2gbkqD+O0RDp/PF33JtO5Ky7czGKIrreblM4O7uGWDASGrCrASKgq74uvcuByc92fx9Mn6Yc9CANzDDX8k6Bx4MQswcwMr00MCQ5AdmBmQOhBrQBFABVBRi0oxEYPiEHOqaDpzgbLF6GCsBwlGuZ2d9JHzs70npYyGz2gdoI55jBPEhzhlollbKCjDor07C1CbJCAxMU64NxG9/eo3vmj5vjh+13mdgIpq5o1vvvHmf/nRj1IqXRdnzfx/+9//j+Xxyf0HnwFSFZrVcuUd7zZpAIjAoGiRpkOwKTGguXHSGIplEl4ewmZxSjq69MfXzXxx4KuZ981bX/rqrdtvCPLN23cBvasqdqGNUVSddzFFx1xyliJ1XSPT2dn5zZs3FOD84sKHarG/3276nKGqZiro3bRWDi4YQ8AQ8TjL21WiAAqWIsYaKGJ2VFByFinecx2q05MTVOjatg71ZvWsCv7k9PzNd74s4C9WnfNNEWCig/157DtAqOtaFIQp58LsjAK7Wa/29/Y2XeuYDvYPrh8eHh0d7S3miCC55BTPTk4kXkhJ88rdOFwsZk6lc6jXDxclJ0fjG2cPSMRM42rYzOdHR0eKhIhZBAAF1MQYMtSLOMzCzbxYpaoq07n1fS8KddMQ0uHhtSLSd63knAuCalERFRjcGbRIIeKUEhKF4EvJKWXEIUBsd7+kUQu3K0KYaquxQRsJLQPXaqJfoQ2JEcA7n3KJMZpH+eCJV0xtCDQiGDQMFAARz88H9AZAm6ZZLlfz+Xxy0AaAXJIlK7ApyohM0LJYLCbq3a5xi22rFnGmqo4IJCOq5jhvqm987St/8O1vgGZGS0GPBlU650A0x+784rRdnqEKE6AWd6mahDKaIFglvesIApd9w7dpaaplNwIJL9lV74yNtxqSAACEAojOh6apqoaJULXyfnVy3J09h7iJq1Pp15q75WpZUrIpbYqxbTcpRWt11GjeFoZFPOY4D+FvOqB8bH4VNhMeiu0hQZkAxBE7k2MyM5k3ICmggCJB3/Zdu4mxT7E/mO3t7e9du3nj5s3bd1+5e/eVuzeu37pz5+7rb7zz6utvHt641ezNq3lDzsUSS0kXy261vPjVRx/Vs+ab3/zWW+986caN231MOYvd6gPSjOqc66JJjgRp0BXKgP6YyxsYV0hAbZiVSkEiUTW2tLEtAVG0DKNkRIPGRRUUJ3aoLTvWE05GAnatRlMBvGTbYrZ/W77uwF4zJw4RiX3bxz7lJCXnnFNO0ZjPoDFFJjJjdOdcVdeBabea3Gk4UQcZ5lXi/yB7s+JSwZ7usZe75A80edjsQuJkz6nR83L2zhHqk8ePPvzJj8/PznNObbtJfecYY+zOT0/6vl2vls+fP/ns3melxMP9/aPDA5TiQlgtzx8/+uzk5Enjfd92wXvLC71MywS1MAjYAgsAYmj+AF0gKAgqkPNETHhF+4q2Mo0zQb4i9NplLW4pgqIvVZfRFMxHuAUjAQi1lKglP3v8+If/9N5nn34SHEEpxFT5kHNC0GZWB+dzTo4ZVEvJIJmZg2OQUmKEiJ/e+/SXv/wFOahqf+vmjfl8/2BxuDxft12LVJCBHQc/k4LB0WCtTGQtn61jFpkwdblTu8XODV3RQM/nIfVuaNyYmdkzO2JyBHQVjBo9p2z2gUjOse04RYr5tYQwOLiklNq2FS2guEUFBwqDpUTg7mr2IrNxyh68ouWDYZ0ZLGTphf8iKru5fUO/NKCzaOvz1ErtPNrb++DyKwjjvAg/h9gJnxOgRy/vJPEKxDeKiq86o13tCXe6PiwZUMgXDirUi0Zmqn2ds7iZe7Z5+pvTj7GGiqmO1VfuftXV1wLPS4aURIFAsajsSgMRhbAgFsTijLQ8nGRQQVXMWce5Lxh2OsjwBMD4KQrM4IaZCyEOOQrWrFl2uhRAAlAzZTHhvSNkQkop23mf6ooR1B0gTpUR5ROwIm6sfNB01EQ8tZS2UHzR8n1x/O4fOYtZBquUZj4/OT558OBBU8+L6H/7F//N17/7vTvXb//qgw99CFVVz5omVE1VNVU9q6omhDpUdVXXxolDckgOgAAZANkxEuMYw0Dkhq/tC3KA5mE+hDSQr29cv/3qG2+/+fa7i8U1xer6jVdSUWIPRKOHXUEE50hT9t5751NOojqfL/qc66Yh5vWmPdw/9KHerDsARHWOtzv6i6snvEAqJHVSlNghYhd7az5SyVoKIXjnPLv7n95z5BFgFmLOORe4aNOXv/77r7z2Vgj1rVu3PDNoefbs6enJya07t994680u5efHz2b1vKoqx+Q911WonDs/P/OOZnVTBaelbNarytGtm9cP9hcM/fWjg/1Fg1BIsidFKSl2Vj1nEVEqSKIgwJ5dESHmvb2D+d5ezjmE0PWJiBTU5v2iYgqqqZrLORNiXdcppc2m7freis7T0zNAajebzaYtpcQ8nKAiYhnfUqSIqEpKGVRn83nOue+7EHzOeVBJTds2bYmIL6J8O6UabpU3Jk8kBMCpAnDO5SKm5aMB9JOco5RBWWU/iJnhMlWGiKqqXi6Xi8Ve27ZVVZVRW5hyRMQQglmeBu/Xq1WKcX9vT0oJ3tPkF6a6NQEQAWQUdQxaCoGgpBvXD//0X3z38GCv8tRt1oDQVBWOYUTBYdutL85OY1w7hwwFVHmnlFTVAeIrBbfS891Er0vInp0Ws4XcKTe3Ld/lcmFbfzgQRcgFlLCqZ85XCFhSdCoPP/3k5PH9srlwkLR0cbPc9Dn2fey7FGOKXey7ktPodEFKyGZ6zgwDPa6MEN820cs5dsyW+oygNthlItXiiC0jz5EfzOC9s+8g5rbdbNp1yQlUHBE6qqtQh3oxn8+rWQh1M9ur9g5otnBVJc6j415S7KOqdF359JNP66b64Ne//vDXH3/1a9+4/cpdJK+KfR+7rhMpWQqAeu8BvV1kZuecnxqwCQ2YOmhEYnYpJ0ScuKDTaMD+i825tiMtGgbQ7Bw7h0Q6SM0GNGrAEa0/3FFV6banggFWVWN4phhjH7sYY+r7vu9SSrlIKTml1PW9jDaL7FxOCQD39vZKKVWokMB55yYK9DQlgSHQYKqtp5bJ7iAiVFAp2zSCMdoBr6jgdv82e3oA9UQigiAnxyc//MEPz5486roe1MxqMadYUprPG4kx9m2K8eL87PT58ZNHjyrnrh/sh9kCNH/80Qfr1YWWQjQEzuILaYjDYEHUWMEDEqWQS3HsjGVpwRLOkRu0xlckXqZlc5e8k3amJy+ifCov982nncYApxxDFJCCUkqKP/ynf/zoV7+sHJc+AQh7jwDs2HmvolkyiHjvDfZnZgbQkh3hvKkQZs1sdrE6vffpr1NuZ3Wzv39UV/vLdXtyctLGVcxdSlkL9Zs+5o1osYtmpGVmbprGetKde5hHf9GtLc3uSHTy2tpZzJWAL80Rxj3WfothKSIqqm6Uy4qo+XZWVWUzteVyCYAGAO5yGuFyI/RblGyIJu8CpMsGmsPAl3UYWG4vFrMDgCJFVGCcsjnnhgQAxt/mkrkjVNh+l6IFQO3Kqj9Py3cJ6AO6HOtFhGyKtcmMwF6fNJQ7H5GuqLh3fiD02oMH8hpxfbx5+HR1b5meJ9gUip+d3DsuzzdunTDmTkPyr994486tdx01qS9dF6VoMVeqoZ+1ST8QDH4tjvx0h4yTUChFCbe96CSqV1UcJrPqHI2r0ECX2J5OtGUQhkVKSUUt5IKJCF1OeaSRkcmGJlNWUDtRtCVo6CQ4sn5vmPvnEie5qYi8dfebX0Sxf3H8jh/kSHJmRzkjMf77/+F/2qwjiNy6cRNdDcLf+pM/u3H79t///d+tVhd7lTPqs3MOeEh8BoD1ep1zZua+783xQkRCCMzcdd3FxcVms4kxiogt/RN/2go8e/HW3VcPjq4dHV7z1Sxm9H5BzpNo1dSqut5siiREACyAxIgEyojkPBCmlJxjRJzNFjnn1Xq1mC9u3Lhxfr4soKIEhOwH7VaZptqiAKTTnM9iC6QQkPdVkoTCVdXE3GfJPtQ5xqKJXLh155V3v/L13/z6o9zHGUNTuRTL8dMHDz/9+I1qf9UDM1+7dnh68jTnHOrq0aNH33vrrTdEfv3rX5+dHKPK3mImIrHvr127Fvv24vSE9vX89KyknpmhCZv1Re38/MZ1RmXSup4FBtZYcl8ya07AGFxVRAtYjJLLm5adq6oqVE3JWhT7TRdC6GIvxfJYnQwCuoIILjjJxapsm22LiKnhuphms9nFxQURz+fzlFIImFLJOTeh6lJMKVV1kI3EnGazGpFj14UQmqZZr9dGjJnmZzlnxi0vRXbcHafI9YnFZlM+i2S1G2SqG5g5pWSO3lPJolpSSgTonMtSVLWu61JKyimEAACbzebmzZtt2xo60ff9bDbrui7UtbloWMFhdyOAXFycpdQvFrMQHBGZ18v4VscsMhAiKAqlpF60qX1qV/MqfO0r7968cYSaSoLgHREUSVZeMLOUnPpOcgQR0aIl40iKtspSVTUPbpxS5EUC50RVtVeMdDqGWKCRo5B0AgAnqx4eQsenmgQAMZXkS2nbtV+eEiKFpl3LB7/82UEgX0EvSlBy6kCClmwuliXnoZKzeG5CRDf58dgvkyxW7Qz4HiECWoPs2KkUmdIbkJj8blyKrQbOuaIqoJvNKsaulCJaHFKkQjGDZCziFDFKmO2ttS0U/NzzYr9u6rOT4yxUVXXla+/w1o2jJ6dn+Sz+4mc//eu//utvf/ePgVUmQAbZe0dEKSVEZydzKjdVte97oy5PmQ3jlCHbbXaF8WsyUfsJO2aeKkXFANwstvRZXTgFOdivtqfDed6yLbfuLUNMTs4ikscY9+HZEQGDvnOOQ/8/nEjXbrpQ1XMFItrb22vbFgCcy0SxqLjCJsFKKSGiU4deRQVTsSx4MTiqKJFIMZMhNoxRy+Q2IYhYCgU3FJrT/UrjZGde12dnp9evHa6Xqx/98J9Ojp/VGJqZzzmpZET2xBoqIgoNN6pFoIvy2W8+Wh4fU4rt6cnbf/BHd+7cee3uKw/vf1xKCSHk2Hk/ZM5eIcfaSSBAQQQtpShAUeC+2zhfQQXMDFrMdKquw5Y/Jtss9ZRSVVW2QNmOdqV4vRLtPS1xU/jNkGINkEuyGJJ2s7p27XC9XjvHm9Xqxz9874Nfve8Yg/MYiuaiRZGRiYvkYgORqs65hKqazWYppcDOOc4pMfPh4dF6c7Z/OHv8/OE//ue/WVTzxezgzt2333zrnYvV+b37S88Qu4x5VXMdx09HJDgp5gCM56mqfZ/ato1xba/s8gImO027sR17ZAKAMvEYrWrfsU6xC2F3taoCITmGHTvK3e9ZLBYAcHFxEWN8+vTpYrE4ODhomqaU0ve9r+tdzsK0ibx0YmtM5AGtRUW45H45SLwk4yUeBDuHQ3VQZMoxGg9WIqTCgxHIJU37Tj94KeUCYDK5hZdaKE/nYXsLwRBGh4AqMsHB25ttVNyCmhP3lfx3Mthqd/O1oCOZhQKYZXO+Pv7wwU9XeNoswv224twI4Nq16kQUiME31f3H979Uv73XHPlX/cG1g59/8GP0LngSilmKWd6BAiE4ApFpPDRY5JpdgPdcSlEBS4a2ECkiKuVS5o2NmmRsybJ56prGj0AVclbveByeoAoKQAgekQFAiqoIMYzySy6lIAoAGQGeCHISG3MIABGy2wLFCFuDIpttfdHyfXH8zqN84IgBkL0A0nzBf/Qv/rjbdJ4YfG1Skrtv/d5/OLz2wQcfnDx5YJtBCMF7EwSrFUbGgRm5HxxC8N5Zhd11nT1XOZcY4zTYs63Rau66rjNwqKvgawGe1U0IjQAGImJOKTlPThlRnaOqqvImE9Fgfw6DzyEKAsi1w8Ozs7Pzs4u9xT4qnZycAbCJdnbycw3xm2oFmV6xQaegIjJiHofZpCpErqDzYVY35eYrd9eb7uGD+4wci5QsgP0nH/3y+Gw9O7jZd5vF3sHR0ZGqrDbrlPL5+bkjvnXj2qe/+ezJ44ff/OY3guO9o8PFvJkFfu/xg6dPHn35nXcQ4OL0BHJP4qpQvfnam4jABBWDYyBNkqKUmGNSKArELpD3qqiCHspyuUTEpmkAgEowtkxTz1arVdu2MScrqY1Iw8jktpFuMaU+5hDCatMyM7LHPDhVEDmRVEpiRisNTTSIBFYBAwgAOxcs/6Dv+ytW7xOh6PNCh16aLSu5mKxvF5gdLCvs33PcNdgYOEI52k3FzOv1ejabmV14zgVHPPPFiI6pkrDgCu+9YTj2Y684K06/Dp0rOUKRqvIHh3uvvnIzODI32G28maAoKpCWTnJUGRA5pEF7gHiJNmY/n4lMdWMN+VCJik49hj0743NHLz2Bu1Ws1To2cMkIBCggsaSYuq5vm36NJT87Pj4+fhT2F7UGIWGU2Lf9lC9XYhETaxULZRpRRVFA0DKUU+MVLmopTAbqTQpSAKCixeH2J4yFF7AnXwXvvSIqDkrRGGPOGYgkI6uglEyuMAs5caGQc4AK7JwHxxpqIafgSDE4UpEc083rNz57dvLjn/zo448/vn33TYEwWA/ZSJiImCHKi9qbidm7xaymhEbQ3fp+is1Q1ZyKlC1HDgFV83QRbVSxW5PZb7EuBQD6Po8T+svhbzssSpEJXMKpJTTXO0tOAwBCZnLTlG2Ya3gPABaUR+SUt8TgYZogDIgCIipsvOKd1hMQVY0lNTqjmD8Es1VaRgUAAIKdTh4pxv7w4CB2/cnzp48ffJZzBqi8I+QQQlUFdgSowo5MY5aLtG1/fLrcXJz+84/+6cG9j/9otfqrv/qrr737ex+8//PN6mK9Xu3tz2PsEGTHT8VuOPLOGV4gw9sgBVJA1aSCWrCAJ1UQB4KlJOvoL8cS6pQ1N2meS0mTD80uFgovxGTvsPUoWwIkuz73BwcH7XoTPJcUP/zgVx998GG/aedVIILK+TQiqhb8yM4779kxe0LSwC6EUPtQVRUqhBCgur5ovnRy+uT2rRvPjp//+J++f3BwvZkt7rzx5jvvfuX44uTkyb1re4u0uiAGKFiG7LIx/2bHPNl8qmxrEJGu750n5xyO/pk00vMGa2gdiduICDw4Nl6FshheYnEJQJeDZGQ4dXuLA3sDfd8fHx83TTOfz2ezWZeSETF2rYw+J4oGbAQ2vshTo7TLfidyo/uQmpJzvO5k6QFW0kzPjsGBqso4hfuVK4Lbye5/R+eKu68Y3WPyvH3xFYDdd0jTddkdK0z0jW1W0KVTQSL5xf0Um73V2dm8CodH191TdFxO5cRXRC7kyLGUJBEVoEAv6yXCz3/x09u3b167fXjz2nVGAnSgOXZCDtHI/ApszFUdQk2N0mlp6/bozWb1tHhaEOl0oQnVigdiMPwQgZWQdOqEgQiKagiDwL5t+1KUkBFZpJuILYiKohOdZ1AOTo7gSibC2MkMpGleoCggbNbsdld90fJ9cfyuo3ymUwJF4FKEyb371W88e/xkf/8QlHPfOu+BeH7t1lvvlPX5GREBclIsaVsEx6wVs4g0VZNzjn0hR7G3OXFVL2pbEwPigfdWcNvAxrKyuwR9jqGu4zoxQ1XPmsohOxoi43LKvZYCWEQKAqrnEBwApSwmFLG8Mi2iKA6cI+66iAh1HUJwKZVdOdZUvk9V/iWrK0SxQTUKkWP2XErBgmJhaY69ovPXrt/OWZabtjt+xj40Sp3o5vz5weH1GweNpq6ublws181svjg8fPj40U9+8pOjoyNG2N+bN011/PTJ73/zG4vZTEs6P35+sL94cO/ewbyZ1YFQ9vf2v/zOO6+9drfvl4joCb0jx0qgKlFEKjcgluSD42B+WBL7t5rm2bNn9+9/OoBdCsjuYrVU1XrWuOxTSrkkZp5Xs9zFnVZHbadv++i9d6FWha7rclEiqWs6WW5ms9nTp0+rqnJIBQ1ZdYilj8nOoWoxoM9m59NOfLXfu+wvoqpGSZHLQN+oCht3z/HC5RxTSradTskQpusDQtEyRkjAiIrkzWZjfqSliPd+uVzOZrMr/d4Ei1k1bCMJ21es5dvdRIdyMGcCKCXlLIvG37px/ZU7txGVHeNA0AOV0RceWYuUlEUyoToiRYYiE50VgYdzYKIFZivCTHJjTZeMockDoDeSXS8jpXClbriirRpDC1VAc86bzco51zrOsP7s3sfr85PUuFjAiSSQmFOXUESKpGKKNZGsVv1TUZNZDHMUUJTLjjKXVSuqiibs375DfREwUSJQpKlRtEm/mk2OAHLyIgHAKSOzkqO+xxAqCd57JbbcvNTnnHPTVACyWl3cuXPn29/6A+f9ct1WFamiCKRUlFIgd8XJaZdUNr2xCW27AvXYoMHuNGbeJpAjTiVjKpZenachgrHXDJcW0JjTtBDx4HV+6ffuAghToPYVJxgRkVzMKoZ0W8QH73NKTJ5wYLnb4GZkLIqVmhM3lcbg1MGOVTGTYLEc5lG0NDH/VB0NyPJL5w6jogdS312cnXz/+//AREmEK1dVdd2ERV3tLZraO8foHM2a2vsQQhDF07OLR4+ePHr65OTpk//n//6PF6fP/5f/+X/9w299+733vu/3D9ebC+cmGzDcbfmy5KsmKyDW+IFkyYSqyl4li0DOMI5OLpV8Y5I4Gl/A+r1deoLtKTvyKriS+YaIfewMnYsxhuAd4apvWf37P/vn93/+z2enx03lbWwavPPeR9G+T+S4qnxd18xsXDoE9VVTB9dU9cHeXtNU+4u9tfj9xd5rr9/FknPOP//VL3/xsx+52n8lfvedr3zj9q03yqa/OH+yX3HqLwovEFFFdWBhCCrb5TGVlHPUNA07N93PqgqsVVV5Xw1IJvLlIAqeDNtGXuWwml2B+5S2LR8pX+rWaNsqe+/NSCzGuNlshteZpzZ79xm8sugNy8XlGc3ENn6pVaZO5h5TmIAqADlF1eFRmqgHVo2MW4AztvXWYXr3C5tsiV7B9P7/yrGrU4PdtfTKujrdb7tDCut5X8yNzEn3FtegWwOkb/7ed39y//sJ0zpn71PJpWQlUQZwCiiph7NucxwfnrVy/e5rt9kBYEkleWJLtiRl1AJq+SO28qiKxZAa7qcAEoIrpSgUKZZrQjKI9ASJmJHdpGDXYYo0fq7BbEwHdo8IlKI5A2EBkBjzyNRQRICho1PmYr99vFfd6CC6wwpGme4iZJ3myObq+UXL98XxO344Z8uoccElphR8vXdwROwB0TUzAChxwyEouzDbGwsLybmbag4mn0skx5jyEM0MWFU1kU7EG3becLn54mBU1qqN8M0PvT1dOuf29g/Rh7Je1Sp7e3s5J9FSUoqpQxXRnFRi2x0cXGdi51we00tBQFHN+tey1FbrleNQNVXJ0QY+SGZEJqO7+GAQso2HUxginVRRyQhLRA41qQABAznJJRUA5/YOr7/y2psPusfLdQuEleP16uzxZ7++ffv2V779pV5wsb9XgPucFPnhg4ex677+9a+/+86XUkpnJ6eV93vz5tnT8y+9/ZbHgiXduHbIIPvz2Xe+/ftNUy3Pns9mFZGRzYgZHSNANYwc2ZYqLaWYp3E131sul7PF/u+9+/UnT56cnZ3knFPfOufbtu26jYgoiHmVE6BqsT3bzN9FlJyf1fW3vvOHR0fXikDOebXarNu267of//PP7t+/3zSNsSuJhk5jKm6sCamqqqq9b73Zq+zGi9neOS29L05nCcymGXdUFmw+KyICkEvZ0u637LLBtFNyzoJi+J794sVicXR0tFqtELFt2/V6XYqsVitz7NzVyA02ljlbD2kb/HBvj9TK3T17uHul2NUBUCK8++qdxWJR+tUVDwxE8xbEUpKUBKIOCVEIKZeiokQIajbuTER+J3Fhd9BLRNYhGRozVZbWVLy05buCPExnD70HAVAqJcW+69tN57hN5fjJw5w6a3uTZESIscQchx5D87BZqpQx5FpEzI9NBt3WmLttnfiO0EVFsqrYG1AtAKimwAAVyTknpL7vicjoYSnnTdevlsuu60rOqJq0eNBeOAB2SI4YQmAfynrJyBQCA5SYNpvNerlar5cl5RhjCLVu8rvvvvvd73732bNnr799Q5CKSp+ygnhhgIYc70IUu0RT2AnHm0YAgzepqtE4pxM7knJ1YvPa1Ym5jBhyKaUwCwAhcs4yDlxKjMMIpvJu9ynYhTVEL3V9o95v/GZD/IqKwBQw7Z2LzIRuIh/qKOI1NB6xAgeMNGGVO+DGMDIHpcnFkQBFhrtRdVxLwWxpLs9rxq9FxDm6uDh/7733zk5Pm+AP9xZVWDRNNZ/Ve4vZ0d7evK7qyteVN3A7hOB89ebb+PWv54v1ar1u3/v5+z/+wT++fvfuv/ur//70+ORHP/5hqCqADKMWaDTeYHP5vcr6274xFc1YCoHa0AYAQJQmu8UBvSQQLCkLMThFgkEeCChjRMplK8er2XFXnH4VBKT067g3m3/4wS9/+I/vrS7OZ1X9/7H35r2yXdl92Br2PudU1a078o0kH9kke3AP7na3ZbXakmC1JySWDUfIH0kcwUi+gj9KkBiIYyQBDP8TBAkSILYcKHJia2iNllpyN9Vki2Q3m+TjG+5QVeecvfdaK3+sc06dex/VH8D9CsTF47tV9arOsPf6rfUbqsjddqMGVQxGGIhVNcRIsSoGooaIt1447bqOYgjNYnWwWq0Pq6oKVXXn+BiNbp/daTep7/u/+5nPvvfhD//oze/86NGjXcovv/jgR+/8GXMQ60fatRERitoge77mR0VEsaqquvbPnHInIipailYVhhDcW2WAuxRg1EUREUxEjJmozwhhhHw0Q+Y0W0jHP/h14jdUDCHWtWelpK7rl+sDx11T7s6NHeRGS8s+4f2Nh0+izyyTjAiGMn/DUA38bSdRTzfdjdxFUwIzA7kB6sbocLuxkj/7qf42rw8QAAAgAElEQVQ85ueN7/LsSz4pTwVHzyG88fJaaBEi0BKMAtjPfOZv/eab/y/ARep7AotgrIySwIwMFKFayaa92H34tPClQU8EIMDMIGaAZOyeawAEWIol7/uZIzACJKJIWUUhO7/Et2af+A9LCuroiqyOAwHsmb7bcBZEdELTvuZN2ljY236CFTAFJNA9bROe5RW5JTMQeOMPcbB4MYPn9i3PH//hP0SMGcXKIKVF5MBVXZVccsohhidPn/zpn7750cOH6Cz5ATMNLuRqwHXMIu6eAkShqgyRYnV8enZ261asGzGoFwfLg0OOdSpaLRYHh4cHh4fLg6Plwfrw+PTk7FZVRw5c1IhodXBAzM4CRcRSUup6LRkBTVSKUIwcI8eIQIisap4NZmo55aquYoy7XatiFDgnvZG8N2VCD02q0Z1DzUSVhkQXG9wpVdS1cQgehlVUipoZ1oum7zaXm50z23JOm83VdrtdrNarw+OssDw8vrjcvfveu6XrQfXxw4cmwojHR4eLKm42l6Cyvbog1M995o1//+0/vHf71k//la8GgrOTo9VqUUoaMu5piJFBZORgnmmIZKKliGdFb7oExKlIYD5Yr/uczp+euwQ996mUzMwc2MZksIqJENV8FCYpFwBslgdf+MIX1bDv+2Z5EGJ9dvbCrVu3T2+d/NEffvvo6Gi73aaUYggc2P05fbPxpZmIIoeiUnKBOaZC2nMp59jJp6zTpjVskjbVcMO+OaBElSLqDVQimInZyEe4YNNQDhFXq1XTNGZ2eHh4dXXVdf1yuUwpr9drR5Je3RK5bTenlLq2dWasj0f83W7EM+y3UgxAEJkQyrKJX/vqV44PV5ERUWnwHUUgRvB6iKW92O22kvsxjmFwfcBBo04Anl07CN9v+ASCW9rM7O+9ShuA8V6D9AkmB8yDTczAC6KAxC52IqCKGdW2Fxfvv/NnlvOyaRCsTSmLppLVSAewAR5xJB4FvhfaD94jajrZlA+Ur5mJnIGqiKmoipt/g2lAt8szmjViDaBP6erq6vzifLPdllxMRyN8VTZgNHYaWQjGBBSIKIaa0TaXT84/fnh+/vDy6dOPz5/+4IcfJLNO9DNf+PLP//W/1SY5eeFO4FpMu77PpXAIsYpVVTttEmbGd89WWnOhF5i7hhPC3glORYaB9WRgKaoifc7TaG4yxJ+DyZSSq53NrHjXbIzvm6CdiOg44fP4wMFyQ0WyuF9LzqlI1uxFkoGZFE+VkEGpyDhxUycM4E6pc3wyM4WfZvODs+5wcXqcFiIDTipHd3Ox/cxtbzrU1NUf/rs/+N53v3u8Xue+Pz4+qupq2VRNXTUxNk3TVNWiqRfNcrU6aJoFx6hgQKFaNM1iUS9XDx68VFJ+98/e+/znv3Dv7r3v/9nbHFgkj2ndMHOTBiJP2B6iYz02kgiZGBkIB1YjobuU8j4SZkYQdT0Y4gDd9/77hM+COpwBj7ltUqjidrerqtBUderaQGgl/5t//a8//NH7kZkAtGRmauoaCUVVBWJdNcsDjhEAY9McHh9TiEzh6Oj4YLUOsYp1s1wsF8uDesF11bRtOlifrI+OFPHk1umtO7d/+P4P//23//1f/upP7a4uU9/m3IVIBnEeTT7sKU7ZhAG+eTC6P6qqDhxNbdDhc6yqavxqgXgYBU+hnwBgzuR0wxWa56HT7KoAHAJI93aXblDCIXgkAIzqakNQMFduewPOue4wC068AW+Q9gEM82SaGz40ODOJHpZb3D9fTQk9pzASsd9xfd/D9dCUcTZHrhy8STSdzRs/EYveQHRjRMxNBHvjmTdmgJ80PNxfjP6ECkLpugojS1iGw7yDl++9+vDh4127A1BGoKLWiRZQAwXoUl8tSalsdhdqmSKaR8/YYEOqaEiIDAbQtqLioQtMFJhDjCFWJJJ1GLbvsZya+m3nknh3UXLQJaPKe7y5yEydM6sqfjP7rM9b3tMwEMm851DSkL/ng0KigB4kv28syNDUAbgxnDeD119+HsX+/PEf+sMJ7URYSvbC3Df2J4+frg9XIYan509jDOujdZ96r8qdmoVEVV2vDtarw8MYKyRar9dN0yyXy4ODg1g1WaxPmUNcrg6QOBclDlXdcIhV3YRYcYhIQQGKai5y5/YLzXIZAotJVcW6rkvJnuSXc+67zsQYOSAFChJCVS9CFRFJx3mdG8p5zUFEaiCqhlSS3ujfP0vSmzfUndHkk34zU3emFAGDnLMMVC7NohxrRLu62vZtW1K3WtRVDBdXl9s29YZYr5Litu0YOTJqSUcHq/X64OrykhEI7WC13F5dnJ2eMMDjjz967cHLX/6Ln1/UVVPzbntJaJEocmBmTy1wZ2M3GVYByWpgPgjTIgUjIIYQt233+MmTWFWnJ6eA2O7aVJKpMLOJ9H0vkolwUTfgTmVqRbQULYpnZy/cuXu/SyVW9dHRSVFRBTVoljUivP32933bcwMPGJXxBjbx44kIAYsIXLOanBeAswmG45bZ7jUhhv3pcKd/YkBQUxmNBGyWmuAOkLGK06tiVcUYXUrqFiwiulgs6rpxFFdERs3eUOW3bZtTqqrKDV0mP4Z5c3d+wRQzMCEAk3zn1tmXvvi5wFZHJgRCIxqqH3MDAORy+bDd7syEmcz3QnNeMbkY3bdqQgbcW0Fc2/vHadK+0JxNon4M5JscO0dSUPTimAgRLDJbzk8//ujRRx9GpEVdIbGIAlISRUB1lOYeP56sZ2O9i7i/pWxAf+aunACAZDgEbqiaSlEpQzyTmYKyyeBDYDAaqqGCtV13td1sNpu+T6aGgOpyEAceIIBmZIhkiDFGJq4okJWLxx8/+vj9q4sn508ffvDw/Mn5xabtdr3cfenB3/l7/8nJ2d1dX6pmIWI5F0So62qxWDZNraJ+POcExWl8N4d8173gh1ypCYEPiRU4w7pmeTBZGf1YRyw3qfgmvOeuTg755tHwQ7KfDIzOUnJK2dPYwYWWzh0t2ZMaRAQUJszoQ3gmCoyTLdBE4yRiYvKrcU7vhAHAESKYB1XQkNbgeQ3oaeaT3skLroGYOgVCW1NVb7/1vd//nW+FQAi6Xh9EDotFrKsYAjFhJKAh54e37c6AiANy4Bg4RooVRa4Dr5bLi8ur88cXd+7eOz09++H7P+CAHCgMTq+BOQSOzAyE6NFByER7DisH8oi8KacSzQDjLFptQnp7W47xKI00RfykEbruB0HzLAFjZEYwQ7AqRjL93d/+7be++6aVEgN51O1qtSTmnAsgRK6IY7Nc1M2SQkRmI1ouV2LQNKvFcrmol6vVCpHb1JkkBFqsVkC4y7laLhcHa4Rwenz69PHj9XLxxS/8he9970+7lLleoQmOkafsyfTIU2rOlEztN6GNxOC6rkUkpzI2RAIM+btTIDghkuJwB18zxB6CWZ4J0AOGCefNMhWmy3JuSuwSPh9B3zBW+WQohfM4jWvGnXQtIGH4p+lawMP+LOM10+lh4l1KnuO9yffLzBAIZgSP6eq/MY6by/BuzAwBfhzz88aTB3MssGfHfSObcc8Grwi6dkdMAavtZTo+OOt23epo9cOH34cmE5upBwOBBtAISYQrKJaSlHoZAC3nwkyqhgjACKDIhmwG2rc6LYMjVwI8sg9ROYD7ZxOxDxgcpA3X3UCycitgmN93w4GiwbWYKCBQKZIzAEAMAclztszZJGagBUalMTEyBR4DGAz3TqiTm8OQ+oiIHoTz+ktfek7sfP74D/yBgyNUCUxmAkOuJZ2cermvyABkVaxeevAyplJcSpWziCB4dUMcg6+SddMQBTeb6pM8evS4L7ICbFYHVSNIJEWQgxhoFjEMIYSq4hhV9Ucfve8aqoPDk5RL12+bpnEaRhXiwWIpRaBYQK7quiwqjEEM1IyQkF06bCEEUVQ1UVMDRQiBZ2smEnkR402mKWTJ5gu1DYOvAirO8CRAAk6l90Wty1kAIUQRObp9f/3w0eXlRYQifXd5dXXZ6+NNf3T3wb3XF1ddx1WFzOv10dHtW+3V+Ttvv/36G6+fHB0+ffr4eH1wtF53283R4cGDl768rEPFsGgigqwXVS6ZjRwziKF6higxhdDtdsO6Wgy0qIipCleRg5qFUK0Pj6UkRHvx4MWTk6Pt5rLf7VLqry4v2nbrLialpFJURdzdL0YrJq+8+url5qqulwp4tdnW9RIAOHBKu29+85tE9K3f+p3NZlNK8XhlEZu6ZVVVlVK6rotVXVVVGRXzN8IY5ulDY+GLZjMrMwA1mcqvqTJWVY9fd02FlLKnJCG6gaT/Tdu2291uu91OWe1EJDIIvr38neSF/llEpOs6Jhp1O+Kl/yQ9navnr99CtlgsvvKVr5yenkbLAMbMjIOFtRoaQBYz89TjTEQxkAqaQQzRFNyJezTTc85nUMt+EU71jXskTgdkzu77MTf4hFcnDRYRqRqADooxsdK1Xdt98N572vfVYqEiKiAGGTQlCeQ6KINxvqFAk9LMxvtoOiqKI/Zzp85hxAfuOQNDJ8V7rxLJFNEKK1HJue97blsMYbPd9tnNJ8mIpRRQg8yBDCJqxCypk75XXeSsBRZtsq5X0I8+/MHDH7738ZMPHz784OPHm5TS1dXOQnW12T69uDx6YSVaUhExBQSPEhXVLiWapYdMDk/e/AdAlzGKSM5aShap6rqarnxmMOPp8hARM0HDSSJoHEQkp1yypJxVNafSc1o0nsGZixQfk5oaWLmug8IpHNxHZiKSPJ4h96qKxQGhiYgWU1EzIyT/wD4bqWL0RZuomiSIU6zlbrczawITE08KWAdvPLjmmptfIqGCImIRAdQQhmQNvw59hAgmgDzbYvCdd975V//yV0DTqqljFZq6ZuLIErgwgon2vZqIFhGRplmmnJUICqOUoIrMYrYwfeHk5Ke++tX3fvDRW3/6vVde/9QXvvCF73znT4wKgOxpGw5MBoNaw32GhA8DBxdHREeZOPeXAijzMAb//I40zGyxqIeFqNhkm7RPbHsmCXMA+UXqqkptW4W6pP43/82/+Xe//3sgEolBlIlDDK6S9SN5+/jW65/+zK27d9cnJ81yRcxq5mrkO7dvS0off/hhv9upFBXh0kspm90VxK45OOrB8iYvFyeHy5M7J2fvvPPdrj3+/Bc/94d//FZXeElPx+Mw2FUaqBlS4CGmbIBb4/AEgYhCrF44q11cl3MpZecwLMSamZw750Ypw/xzFrA9zYNHQecI/2yOUvaXiu+3hIHCQFP0RsxisfBrspSy3W67rosxNk0TY/Qred4XK3KD1cnXyJyfwJNUVLvm+AKDBsFZTL7YuvXo2AAaujfTxTN6xrBS2SdSqt6Y2k3q3E8c5anCjyepPvtkAJ4L4a/D4GHdAIBi3fIoJu27Lp2e3tpdbpuqOl2tOKSeuuwNugDGTaaYQA8Xux6KqDUN90UCoZoxgKooAoMAmmdGKEHVeL89EEXfyBQUTE0FEAbXHxyGa8iABu7VDjiCZ/PrTQbIZzQ6A5qIMpMWE8lgHAJXlbpVgQ3PEdU8afbmsr3JGYvdMZzBr0/V4uI98GHBIEeA5/Ytzx8/AZDP5yMwRZoBjwu0KjKHZbNq2xaAAwZaEImEsdXtq3DOWVQXywMRCaFGxKyZmatY3b5115fj1Ce35XTxnrtdhxBcoh1jDCHcufdq27ZPnjyBTb5//77kkrrU990LL7zAoFVcmJnruRPAMlSk4JnGHqXtYc59Ssyx5FJXGLDq2r5i3uBeT68iCkIERHFs140btqiJgpqzpcysiNro6JxQU8nuYak5gxTLiQD6nF55/Y17Lz948ODBb//2b7/5//zrza57+O73333vn/zSdvPTP/OzRnHbPlysju7cffHwc5+5evyDP/i937l9/NUlbdZ0VR3QvVv30BQRkYSIUF1ihxXXg7vFfldEAAVNilJVlYgUA8NQLw5UNWjx2t5CrRpFBmPrulqulsfTGa/r+urq6t133/3oR293XRdCFSPt+pSzfekvfjnGGjkiclU1VVWFEL2sWdah67r/9O//0unxyb/4F/+i7/uuz2YmBG3bVk1NDKWUuAgpJdGyqOuE6CpN7/8611/MTHQqiRiNA2kR28eamaraFCILhGgiWcQtYWhRhZRS6XvfaEMIqpZzqqpKVYqIo8GSUuk7AEgyEDiPjo5coefbdhM4hMCmDGxF+75nhUVdB6CI7HkJTgfzgK8YYxEhoiLiZp6B+mVTmZS/9nM//5e/9hdI87KppKTgbphaDJApEJLktN22XXrKQUopfVZkCshaBAgVlJgCkoiUkoZhETIRT6DOZziDVANRzFymxcyuoDBVFyISEeMkgt+76IGP6AzUjHEnQMC87SRg0KyPHn708PH52dGhIhTTbbszZHCPmSKjzx6AyQSJ3NsDEUeV1OCB7kHERgpKRgoyOI8DKIG6Y7e5/YyJZVSEBMVnfJM6KksqpSgYM2cb5lSR2DCgBctY0IpI0V2X5LLdrftj2FRPLjfvf/zxh48eP3xyfn6RP7zcXOzSFsLB+uxrf/Wv9RqrxeGKCprlksG5joDRiAsaKYBNbF6v9R0mwcxzjwhVpW13WaRpmhBCFvUef1U3KSVTNZ/s0uzsOR4zN7klMxUtolBKDiEYWN93+/6IdKBOsFRGDGGgTUpOY7GppZQ0ID1BVbFSNKsWQxUrqoWYZNQ5qypS4IB+Z5mzvYEGZi8SEUmXQ11TEwCglNT3varGOvrnJCKmqCGIIQggDY4tTDRkcAEEYmL2WIsqhr7vq4AhhPMnj371V37l/Mmjs5NjZ5V7haeFhBiBiUmMipa234mVvm8Hz+e6irGWUcGVGZG44urVT93J0j/+6Ad3Xzh9cnba933fZzEFioBcxEopGpdN0/giOTi+AjBSLgnMECEyMlHJSXOWylJJfu/U9aKpakQbB0pD/EnX7RDUVJlpwfWAY1RNy+DdioJkYRieExmZGRo0DJZyUFlF+v9+41u//3vfSt1uvV6rFmImCgUhGdZ1ff/Fl1955ZXXv/gzd+7da5omxBjqxgXwiO5LTYh4+Pq+13P+9h9/9OGPct8dhoUmLeVqsVqKgBLzweHZg89/+0/f/9ynP3P71scffPCBsNvPWh159CUqiExDpJsiBgwBiYCCITKYE+CJuTlYLxARcdvu+r7fti2n1DTNYrEIzIoQ5DBWCqEvsAE0Cg3DykokiIwGmI0TgBZEsxggDyQPGiISzRAsIJJZ8OQnc743KwFA6nC0sxpIzsXati+CHMOgKh+48UB6OfbOyNdMNSkpT0ui31xDSQBgSUWBmAw9twmIwn6cyKMGwIwMCu2ImSyo1KokBbKpolXIFEFRJWHA2hQ06yrs/DIZnEaczWAGxAC615OMsK5HBSOACMamYQRvCqhmGXCwCfVn5wGfywB8QFDNTPy69BEaAToGS7YACzVy01CxLh4IgsW0/pu3f+n2/ZeS0Xm/+dP33/z+w+/2dJFgY7WpGLF7MXMuqoBdLkjA5DM3GEbB4AuaESlRBjArxfU+IkAEhBURl5IQhRiQAKEQA1IkbBipFM2+jqHTVRRRABUQOEAuoEURgRhUCxiEChCB4g4AQEBVGclHlAE8ExqIBFmAMhDEBaZkglAvKkTqdj0RVVVzddURWYjAxI4tAZ7btzx//ERzPm3iwcPMmN7rIe9UOVpzMFbXte/37oO/XC7btlXVuq5jjJvNpu/7w8NDJ855xy6EcHJyAgCbzWZRV6vVKsb45MmTp0+evnj/7m7HAPDkyZPj4xMQQ8Tj4+PNZuP/4pxnNbT3SpkWRBFQVUOYA4mJETExc8aa2BxcmJABlJJmtK4yvtaIyIpztwYj9e3uarmsttvtN77xjdPT0y984QvM8X/5X/+309PTlPVX/uX/RbH65t/4j774hc8/enr58oMX210fGV955ZWLi/NXX7x3dna2XjZaEn1SMrxb2F9vExYYs7w8jhxG2b3HJc6nZ2PaHuScV6uV02PcQ8XlEJ/79IPvfOc77777roDFGDfbS2+dgvuUXjeOJyyr1arrup/56a9/+9vffuuttwxEFaqqWq1Wjx8/zlKapmnbtqiEqoLRu0K12HU38E+U19+kvvy5zJZrRtV7cRqi2+t5uIKZrdfri4uLqqr60X1kcmcRkUA8b4tOIq6B5uGfE/ejK39bREwpeeeCmRd19fjjRz//s1//0he/qKp1jMwsZbAKcCGij1zUZJYKAfPv/ux8YLjRrlmNX/vVJ6b6Tu+pqkBgci35ajQLJ/crK6qIWIqmlIxMi4xOHjcvw9nRBlMvbUdthBoQ2pC0MOkzb7CMYLAgRwT1hGJTlxCaGLKCjM4Dw5hGwRBQxFS9dy1khGYEKLmAGgIgMzJnFej7VIRC3vYpGZ1vN4/PL56cX50/vTi/vGjbNqVUit26c/eVV15R1a5LsarRUFVLynNzRbtOoJofjLl/w3RG2rZ1vyIYA9rnr3pWBDh3YZnYue67M6XzDc+U5N6bqoUGC1Miohh4rxAUBdFpWXB0MaPV8aQL2rMXiD7pDE+fGUQE+6RD8iSICCbgMHhgorfvZWCx2j51ff9upRQf9ZdSYowqWkp58803Hz9+7L+NjNOA3cagSB+6KQK5H2wp/mTkgfA8TCNTQeJQY1zWCtJ13ZOPH906PRORrEIUQqy5qgDZgFqDul74FEhE3BnVO/luyEGIBJBzV0rpBKflVMT6nDCBO+VOqK+UstluRXV1sGzbjiL73jfpbYlIFZxPq6oGSABElEppqlA1dZ/zez/4oRjEepFVSpFV3cSqMqDlan3v3r1XX3/95ZdfDsvFRDUfZkoAIfA03p/8SwBg9eBlAPjowx9dbjdVT4cHaxEp293i4ICIDlar4+NjJGua5uDgQKUbT/fYSeTow16DgbeKY/Q57ts8g1iViAxhuVw2zbLP2YF013XL5bJpGge6QBS5Zkbi2goVMyQEUJdMKgIZCZAYOMIETwBRHC1dePQiIjBvMBGAYWDet12cGKmqktIuaNDCA5UXEQDKwNBWM5NcxrsMYmSTa/dgKUUVlrERlVJEVbPMFtjRpMvMUM1XTogtQFCIpBEUCRAICKWUVktREDQE6xirEMKuL9eov9dncePy7ncbDoFTQGBgpiNHWgEVUABkMjgZLUhpaLEBAggCD2WMGgAD6aByAUMsMUSw4NYFCIxGAAHNzm7dT70VxOVy/aUvfpnfTd/74A9BLNs4EDWa7u9Jn4g4/GqkOfAUWTEtOZNx8Ww4iTMxkfMoBOzGfuGBK/slqqrCRPcc67GxOvUcQ0TmECOpKsQyOK6TGYI5hFdbLAIgNs0SEf2TDj7ffpiH/AZ4DvmeP54/YKKqTwSGqfT07cc9ylNKE9jwIialdHCwSin3fR9jXK/XLqyamm3OoJty3tys7+BguVgsnjx6vNnsmNnL681ms16vfZ86Pj7suqQ4yGymxXkU6dJYEg2UNjUlCqpFVUa1+UjbMhx7bKYCKjDSe0BEnAfo366U0u92ufQistttSinEICWfnZ2dnR391E/91GT48Y/+0T86ODr8lX/5f2+2/cV2+73vfqdZLO/cfeneyw+ePnmoAmjKCAHplVdeJlVPGuAqAk4EuenTgWq5UXFO6Wr+UafQ56oKc8nZFNgNAH7M5wCDmY+Pj7vu/Ke/8TOvffqNN7/7vffffz/n/OjRoxdffNmQcXDiJo+sAYAi5fLycrVamdkv/uIv/vN//s8fP31SsnZdd9le1nWtvV1dXS0Wi5rqXdtzTcwYI6vy1DGdMxL35t3Xxeg/XsbgW+M075pe5Zeog0wvxP3IlFIUedJo7VGNXXtnr7/nMdwK14zRpnrdD2zOKcRQuvaLn//cz//sz929fbvbbZhZxKqqklwEDM1QAU2laEl96ttPNFvzC2zCnDDzed8ThEayGQDMtGTXKhO7/hJDBIM4k5PtUd+QnWcipWRVylrKbtvNhDSKoGhgCkQwJnA4wHPzpv12PguV8k19DKeaLkYbJWFwDYEYMRqUIZdC9/ZKc2aOGiiO2Q1gE0QJgTkgYlbVlDVJlzdXbX+5a6/a7vxqe3G12Wx2222bBETwwYMHr776mgFsNpuDw8A0OsjzHtTBdQ3kdB/BzGTlhmf64PQ9w1GfCMV9yOxnzdEOjPkfNzzcB89PZ7OJ0/2EYPgn0qiIHcDLlJYxcsxG8OloQd0YeQ75nvmEk2k+eIuhlGLk5hqoqkUMkBEYaKjgApKiXxI38d50xKagvxjCD37wgz/+4z8uktfL5XTR+kEoSqzK+yKRdGSiuueooVvqDTiHTJBUsKd6ETkIKZKhWSAKFogIIlMIHCpmpmIUyd0lLTIAiYiYxlj7eeQxoU5VKbAb4ahC3/eXl5ebzSalVIXomh9EZI6+apQsARB02ATF0IqK5BhrVVHVwdt5YG6wSFYMprbd7s4vNxACAiyWy/v37x+fnBweHlaLZrlcLZbLplkWwEVVuekPqqoVRCTff2ddVxr1k4vjs3uGzPzBj97bXV4SYIwx1lVKPRLVVX16fCgiHnBXSjAzlVxKUTN2lfi0mlBwzEZEgxzOYJ935iEcCIjMzM1ymVLqus63fjNbxpWiuk2nwxgEb0M6QRgBCZAAglk1kszHi5PBzFBd8zxveuLUOJrtETaOy0CkdDl5/vhk6RniAYIiDAsYgDIwc0xdAhgcqs0MgQNHYEip98XNWSe+KOScDYa484BEkZiIiDq5NBXPdgAj1yMqCmgSy4jGzLkrqSABhvrgGuSzcTERnfayve8LmE80x0ZfBjAAIQKDDDh4p3hKwn7fHFZLHo4IsKEnDY59bTMFFlDvnRkKmhIUMFONTDEVXK0PH24+rht87bVX3/7gd5hKtmt9SXVYbuDpEzigPsfqQ1YHDHaaorrPRQADFQCQudQcBq88FRAAcww5NcfcEhTVJXn7FZ+rMV4AACAASURBVNKXL6IpuILQTcQAAW1IhYSgAIwKfms7ZgZUAQpkZgTehtZScinAdK3t9RzyPX/8pE/5YOZfN0mony09AWC9XrvewBFajLGu6rbtRMSjdlPyuFuqqmq73bZtu1qtVqvVVPozEiGlLtd1PDhYXV5enZ6e+nRls9l6WlopUjU1MjHh3EBvqjgn0ctAeUJ0Gh5c3y9NB695NROFIu4DWoqoiILZyPZWd/QGcS91uby8DIHUSurKq6++euvW2Xq98uHPZrO5ffv2brf5h//lL7/x+mf+9//j//zgw4dvfe/N5fpAVfvU3rn34unZravt5ury6YPPfS4Q5pK3Vxsz0cAIRgZKOPE8FGw+b5w9cFz+yAUGfpSeHZr5s9210jVpk6E8EZ0cn+12u4PV4Te/+U0Aeue99+7fe6nve0SeSDIOoc2MuWrb1ge8h4eH/+Af/IN//I//cddtfIq73W7rWK3X66dPn3Zdt1isfMw4uJ89E2p3DYT8+eO+wSDsGurDoa66btfmf2iaZmwcHGw2m9PT00ePHq1WzZTlMBS4g8nkPv/AIR8zI5Pbh4wdZfaWoxRBHFoeuU8hsInev/PC3/2P//YrD140yU0dRTIxgflXLupVuJlKSu1Vu9nAJ33HSaZ4o8MyjxuebsMbwXFzLKqlTMd5wiE6NFFt7kUICAbumDfQMPsu9aVUsUImBB52bAQYYg5hMAnQoTCicQ8H5H3y1d4LCnQcUNvIMSIDm5WQNrCCtJC39HnSfTmXmTmoDS3ZYUqs6kEvCEwYkKOZJZWuz1ltu+vON7tN12+6dLXZ7bZd20sWIwwhxtdee+P09LTNBACp75lDTr34dIBJQItIQLoxfH7WImKOoOZO8aoKJno94Gue6VfKJ/g9TI2zSXE6DJqKABQvgV2/6UECUvJ8GukXiICh5LnNzHg7oJnOLGTgWssDJ20NzHWDY+KDjZjWVNi/h19UUtDpxn4ijXAMnQYcY1QH06MiSfSP/uiPHj582FR1VVUINsBd0RDMZ2KFOVjwtPcCCqXMI1LnkC+gccDS98bbqm6qqokhppEGr6CSkxSTKMTMsQEpogWBMQTXnKtizlkMAUCIqhCZmQAMclNXpqilLJfL9Xr96NGjhw8fppKZGZF0aP+hiLRtG0OIYLjXrgGF2KXe+b2B2fP9zNAAmvW6pLxcNiFlqhYY2pdeuv+ZT7++Xq99+t00y3q54FBRVVX1SiSrVin3pRT0KHZkMZ1aIXMOTlJbrI/uvIhI9v5777S7LREcHh4a9qraAHojcrFY1HW9Wi1Ute/7rmttWJ+H9wH3caH9sBoADKc8BkKXQ03rD5FL6TxjabfbUbMNQBUhESOgKRMyh4BqOEgokQhBo2F0+3wXiAIYqCGCsaAZMpCBDUOtofOZVGYw0MwU0ZoqAAQfKauqK1CByAjAkENAQo8t8TFUCNXUWBmbhoGIMKSBimGTqwdEh1hqEzITBVEIfABoqgpqhgUAFATN6qqibGLKQiEwR6pjPE8jNhtaZjbAtv1J9Lef/jc7gPGWDqACFB3tRmxon5EDE/LjMwt2NwSywcBmWO/VF2d0AFmgkIGz6kGRLJREhHWfjSlenn+4wY9UO92nq6CCkZGZmu8aoOgSOgCg4XkMbKYeUeitmmFzGLjPCkA2dO5gCO4ZElzFhmEmxMr770O4hVvAElHKbp+mOKK+4foUUfNkBWNUJEUEpYHXpSN8dF2nSAlBCJhZZ8ya0W7MA0RAzZ5DvuePn2iZH96odbw8dcAwubR5KeBqk8ntzW3HXTkWQkgpA0DTNP6Xq9VKRFyHPQG/UspiUZVifZ+bpilFdrvdarVCxMPDQ+dzLpfLi4vdarU03JvRzUpZlBHgTZBvGjHNOofksnUnjQCox7P4rqGqWtLoiu5KxYwqseKrTa6q0Hbbs7OzN954LYQQOfQpLZdNjHGxWGy327quzeRnv/H111577b/5b/87Mzt/8vCHMRbJzNC3V6zpxTu3b50dXV2eN1VENEYWzR5Gpgo2MKuG7Kwbhf6UqeXhcj6bGkaFMxX7dOJ8v885T5BvSGZD3Oy2zLGpajHo+/b2rdvj2HC0LDePTQUAyLk/OTnxF965c2exWPzyL//y//g//0+mXQjBB7l924nI4eHhdtvGsEd38Axl7sd3GabtYmixX8OEe1Lc/GtOKQV93zvwm4bA/pX9aX75MdIER+fv4E3iqW42pCFlHFyTx2aSup4YK6bDw8O//de/8epL90vXxopDiJpTqEPf7gKjO4yqlFxK7ne530nf0rC7E1ybd9GQJ+v82cFYHka0Y3MUd2NKM2cMSinzKSL+OeGHQyngCeoIxBENBBCMQghEwYZmSiECELfbo6nLPujdARix2AgCbTB9mmoTgiGA3mxwZhvG1ubeLv6uXi0MkUwDLBxb+3NIz0gefOGeb0UNcslqpZRN2+26Ngnsuv5ql7Zdt9n2V5vdpu1TLkixqK1Pjl974zNVvQhNlY0oBFV1D0xmBh7y6BDjMFoa6UmeejjeDl4o6HgM0c1R9kcbhottPgmc7Fsml6NpND2ZA03lu7dv0OOlAJTVPKohZ5GsqjTpgkY8NnrzjYxQLc75vJEG7giRINDoYjCf8k3odMKiWYdceJ4g/XgREpEAiIiRHxASIzK3Th0cZcfZEb711ltvf+/Nvu+rQH3fRyZsKj/aWlVZCguXUgpRCGGIWcEyHTREBijDsUIUExZVZKAIgCU7HvO5FPsQxJwSOfDJvbYlFOFgQGyKNtzyqIa5QLHRDH7cTmKMVbM8PD41xY8//tgZa8ikqn0uYhpjDIoqICK5FDamwG4FY4wVh6pqfJybs6hqykYc+mx/9sMfVovFV1772v37968uzq8+erxYLFbrg0WsKDZqtkulwO44LolARJJJhRBiNLOSCyKyDy6Bpl4PI4FBbJrbd++Tyfvvfn+3udSSVusjZu4Qm2ZBxKvVarvdkvcH60wUum7n07eJcK6IzuEzAAQFIPQhyOh36pdKCCGLmIgr66Z4mz63SkyxWoamrmvCypRAMRITCpICKBAXa8xqAd+mlUYPYDABUJcK09DqUxwixTFitd8ddFz3xJulNdTXghPa7gIAKqtiVVFwkVZRU7fqAQREi4HG26gAAo6WUgDDSArI2ACRhwia8Z5iPDUtAD1gBgJARSU0JA2R6wiAKiYJpPQlhViNo7n9zwFbDDMwc5Qy1Fess01NDQrM6dOGZgzmgJmI2uFVMDl0ou33ShvcMB0KskdQoRmiRoOABGBU1c2u7VPXVUtoxX73W78V19y1WXmfTmlDlw8AjPyAejMD1BQVtWI18BB2m5pOwycHkn0uJZgZMaMYgMtG1A02mQnRWZ3z6sX1KZVzScaMUzAzBtz2yRdqAiCCEGhs+psCmkhR8Dw/P6uEWIoissfUlJJC8AkkzWUIz0Manj9+Qud7U33pBuKTh/L027moz+O5mblt2xDCYrFwRFfVcbValpK3u01VxWZRFSmq0izquqkQYbvdXF5dGGiIXMUKAUNAMBSR5XKx27WllKZpHLkhky8pPPbXr4lkdE/5mwAAUyx5kLz4qGOsJKaqC71yKqqDzbkqDN5geWgYFdnttpvNVUpdyt1nP/vZN954zSMW6qZaLFd9n5bLhaPTscIr9aL5yl/88vnFkz97++0Y2d0CDg+Wd06Pv/TFz68WTWQkUFALkSZZjg4L3ZC5PPmD8/hw8iEAugWOByg5OdBLxnkq1ARmpvy6CQgxc93UXrMGjiJaVVXOJYQwOvr4IEbBFDyeUHXY44maRXN0dHTv7t3vvvmdhx99XNW1T25Pjo9zykUUAOfsxKkAfXYIuV/gZ8I2gwny4XXOJ+acns1PGw+7eJeh6zrP4qvr2kbL+KFBoPuM7CnE3LsY1yAf8Y3hcNfuqhBNSlPF3LV/4xd+4a985bOV26ybsftS+1hYhQiYsOTUt5vdZlNSC6Cq6QYAw2duuukb8UzfOXmA3LD4vxbaVmSyHZ/bxI+5U3RdJooioG4oqpiTpJxjrOoYAxGNkVpDy3j0WUdQt99zbg4aDvnKo+81DPnsszOIkz/B0EFHQ3C7f38n1Okjesw3ICBAEQGXpwEhceDgZrmmUES7UnZ9f75tzzdX51fbyzZdtWnTtptdumq7bZv6lLJYEsmCr73+mb/z9/7+4fELSgTIi+USEUvOIjkErqroNg9TRsKzfZNPbFLY7JQNOQfjHafPZMDMfeRgFpbopLh58AYAiGTnFJiqeKaeOO1Q9k4+swgHKXlKc/Cf4nb2HqTg8A+AmTgQM/F4YXgxH5AmyOcIQK5PLG90RgZkAP5yT0Ab2jJT4wnUuq77tV/7tY8ffiS5hMBMGJjrKhIHH/sMEzIDQAjMgKaiasDkN9Mw+BUbDF4ZrBTJRUKsAtEgxsq95qxaVA0MCZEiM1JoGuZIgRHcsj1wCBiCDuMJj/AZ0mWbiiZqNyK74rdeNEDYdm272xFxCM6lV8SB9o3EOMT9EQWumibGuqqbqq45BnVaKmJcLKq6+b3f+91f//XfODw6evDqKyWXj588Xh4cHJ+eHqwPDSAVAaSqqau6rquqrhvPGA0hEgfzBXy/aDESuPbVHYeIqKkio6V2m/ouMi2bOjAZEBLXVcUhmlnK4ilzopZy7lN2UDP40o55elOSHlBEdzkcf9qg6yPm/ZbkQQ5eSRsoU6jiIoYmclWHGBiJgRmYmSgC1UwL4y2xEiuyMgmRIRlNlxYhkqfyMCIjBaLg4ZGEzBwHLkQMVVVzCMSMRA5NgbDXi6KdYqIgQAUoG2aFrFyK9dl6YKFowFKsT7ojCjrgPByssABVzMYkAc8lcN8j0COx0dSUkZg8X6btC0AgrANVgSNTRGMgYATH6J5A7iEGpjrSLsRLEP/JLGO8uM2pLf4hQBmN0SJCRAvEHQ6GtNN/amCAs/+GG8wQt2gASmpBlUGDGRuCWokL2qanO3ny67/7q8Jdm664hoIENs2x2casUUTSQaA+jD8VkIDNQERH5alvN05EYh/EoduXKnAgtABDqhOYATOEQB4z7ORfd0hHAiRUHYL1PIjF1yFvSxJDICD2XxH4GNLB6D6QYZK6sAsQmQkRU+r73hCGt/Xt9VMvfvH5lO/54ycX8vl64xvrkLTroWtDl9G9lRxBEQy+u9FdCUKoVitKKbkAzJ0/3EfEbTYcyx0fH19eXrp0/vT4zEGFiHR9X9fx5OT4yZOnAJBSapaLUkrbtuv1euIOTfIYD1SYVCJEZIqmiIwioua7lIMQHKsZUjVvjOexkvbZIEkpJaeUABVE+75Nucs5rVaLr/ylr3fdbre9Oj4+dp5LLiXGGEKVUkp9H0I4Ozt7/OQJmd1/8fZ//V/9w89//nO//pu/dbherRq+fXb46TdeOzs+KrlnqjaXV4BacZWkfwYCXDsRU+L2NCtwvO0/J4LiPAgYZjHiZlZVVVVVjt79rS6uLmOMgRkDo3ApMhvtyiDNGrXuzXKBiLvdbrFYIOLF5UVVVV//+tefXpz/s3/2zwjp7Pjkw48feglbxZhzUTXEveP5PND85vTPbnI75zX3XkvmJeAM1c+1dkSUc56Q8CQ9laJ7KKU2hE/OZhqqSoDso7XpGF43VnFrjZT7GAilvHT/7le/8iWyXcWLWNe7vlNBIkwpV1VIJVmRvuTUbdrdpu+2JiWglmdSdOeneP6NiAhmAV9ze+5ptH6D7juhuxlDaTy6CDrGN40zZOpyZ0BmUErJZsQVEBkFQVADHQd3qgZQcEo1ksFeYUjRs2EIjLPB5Qjj1TlYgOLjYjcWGCe45C+dMphsTGO3gQKF6q7uaoYgYEUtpT67sFYll9KlvO27PktfNIm2XWp3uU2pFM1GRUuX9eT05C997S+fnt0qWVNOCqVZrhipriOAjoNxmcR18w7C/PhPPYVnMeH8Vd50mCacDudEZFCK6bWUPH/zMjJyb/CfZ2ByQGIllwlSzs1gLKdi6pNA84HV2MUYs68Ax5TtgDejGm/kyCFiHWMeWyHzgzCYlAiJeczgQIEWs4DDBNuPUkn5zTfffOfd70vOPi/w1ctngBRIRFAIQQaCYiwVBDMlw6JKQAriTg6zpR5FVY1S1YLJqN0CRCNwm0mi6M7NISthYMIgIFrcW149kQ7AEyz2d17bt56L6E1AycUFCKenp+751OesqMQURj0kBR5yAuoqxkgxqJknGIkq2nBaEbHrOgC42m0/9alP3bt358mTx0+ePHnp/r2jo6PVahVC6FICUzfk9OjUrt9xqDjWvrup6Hykj2RYRhcfBSbNqe9z13edY78YGMG0ZEDu2p3TQBZ1kwTNDEHrZmlmIXQ5Z1PFwGOmwqjZo+F/p5n2tFL5GWSOM5YdIGKsOCcpKqXoxfkGsW2qetlUJfWMiuTCqlhAxQqFj/dJpEYA5NN1HYKyaRj12UhQHKbrviwlBTOTrEnUzbcBEYHM0IChXnTbbbvLucsBEZ2p7rwYQwQGVdFuME+iQFkOzaRocdstH77FKqo5qdoAhqYGIgpsDNRMAhFQBNAMViwvjmoRzbIphS0DKRHVpt1IWhnaLn6DR6aRDz+foisCj05n6DJEUxnuMB3Gn4gKIIAKJqMjio3abdsn5Y7E/2k7U5/SGYtVCi40L0Jd155b0//bX/9XT3YfWV0OTg6S9IQyiDtG+xbnvCigKohMlwWjoQyNKivF9RGE4yzdyFvqGgI59gMjFbChgAREYMZYhalhfYNZdnWVc1YACFym5qchDCJR15WjqhUdiBA0tde8leVNHFV122RmZEY1mTat6c56ruV7/vhJJ3ZOJYuDhAlQTb5qjj0cv4mIu3RuNpuDgwNP73Giv7ubdF3nqhWPuvbB1MnJiQ8J33nnndu3b/vgZblYbDatB7tfXV0dHB46CcrFAzHGkvLg1eH53EUcTQzFtNFAyBnZQlNB4xQ/J9fNk46HR+lFRPstGaDJbrvZbDaieb0+eOGFsxdfvFsFXp4ciUjOaZAHUySi3W4nkuuqUtXvf//t4+PjGMNutz06WP3cz37jK1/+0uMn54vF4u7duwfNarO5DCF0bRciNdjUdZ1zuqZYIyNFQ+/Rw4146BHo5pxljJ3hG2KeyXxy4uLeGGK4a85yucxZ2rb3hpvnZ+xhmOnI9DG10nc9B27bNsaIBlVVtW3713/hm/fu3fun//SffvCjj26dnl1cXMS66vs0Xi1AxESDJmeft34d8wTim+lDM1ON6y+5af0yQT7vIzisXa1W5+fndV2nlIqO0xW9ZpUx8AZlmPvdoDEPZDi3DzND06PD9fbyAiLmnP/qz/zUQcPBRPrOEJdNyFlSX+qq6rseEPq+324uSr+VnECzadYif157Za54nArrnGWKfZsL/ya72sF/fCz9I0++SsNWNtgL4JhKpnsVkAKmrAqgCqWoKRlXAigQCLQMgzsHh4pzf1TkYZtEQ0SdJdnNCKsjV9P5RQYuRbPZQfb0LnNm1/A3c1KlUWCv1ZyYY6J9SudPL4tpFk05JyldkSSSVbpeulR2Xd/uOlECoFI0JaEQ7r/06le/9ldW66OsoKJFteu6QOh+jAOCAjP3q7yZjLxvpswBnoy56vPESCd2DtLQvRZOvfSnZ67w+X16s98x/ssKJiJZpHhWhI04fxYNDwCiWaceu1kRMR0MVAj2Q8VIHGfeejfaS25/PyzpIZBqSqnvuvm6MW0BQmNCsgKwJ3YYI8YY/f1TSn/yJ39S+lRKaeqqlGJWlVJ2vRJRCI0YkKqQmkBRUYWiijZoh+fdnPHa4027CyFQqCYbsGVTVVWFaEQBYxUqDEiCmcSgWldVHUKgotpnVQUkN9932oDbaPhS06W27/u2bUspMdar1aqqagq8qJsHDx6s16sf/ehHu3azWq0ODg5CoJOD0xhjVVUUGEDzmA3T973ftpNLVuSwWDZ93x+vDzcIP3jvvaapPvvGp4+OD/1SadsWADhGE8l9H4iLYRZZrqhqlogoqkWlrheAaiAqAwoAEzPrFSNqv7ncXXxMeZtSm0vq2hRCABJGTqUwMxJXVXV8fOIetlVVHRwcdF232Wzabju7u8kIjKYm3TB7N4DRT9e9M2HeDvDaoJQUYqx4kfp8cbHdXO3qKhweLNcHiwKDPEEJ1XoBbaJTxBGB3V1xgHQ4MQnBjMB4UIslAlAgH2ShYlY0rohDyaW72F08evzRRx998NFHH1xdXQk/ffLkyeXlxrk/LmkW0Zxz0zR1XRdV3ylOT09PTk661qqqijEuqtpFjzS5ggGGUNWxapqmaZYxxnVzqIpWolktGFU1adfb5R/8xm/UDZ29cPLq/c+G+IL1EWhZzbY8QDCQvSCBdKYmc9qnx6XiYIvidpOopgWAADKoONVi2PJkuIlxzBNVGDyoAABx7JMimEGFjRoLNiIRiQxBMRsDcil68W+/9au4zIvI523XiynUiL2ZjnhvjLscxL1O5jAbADm6wZvqZMQy0KlUxRQd4I0FgLfaZRagB96KKqVM6YLX2RZoz3SEFQHE9iPQac6J3h1AQ1RAGQwbBpa+t0vGVRdDME2zgagCPNfyPX/8ZD689zw5CnhR0nUdUZi2h0k5VkpxtZjP6Hygd3l5eXR05JWEV0X+kq7r1uu11w0D93I02jo4OHjrrbdeeeWV9Xrt03YzcybhBx98cO/eveVyKSJPnz49PDy0WbHV972I+Jzt4ODAXKM/uIYWEfOWLhEhMu3DspSZ+77vdrtSkiIYSCmp67pQ+jYlESmSOODJ4dnt27cPDpaLReU+78xU17WPKxf1ciiVaJi9+Bf0FtTl1YWZ1THcvfNCVdWBcbe5YgKVHGMMo+zQv+k00VLVlHsVAFZm4BCHSkvElWnuhK4qOZPzNn0050o25mqzuXSK4zgiEzPZbq/8bO52mYiKQdv2lRvEjbK3STbmZFFHhlVVyXguqgrPz8+beokGIYSc86sPXvkv/rP//L//H/5JSsmDOlSkqmpXD6aURvPMPKcXXlvBx+nfvtSbZnfM13M48g1J2/SSGGPbtt6emOBlKQU5BmIPIXDt6BTO7pEFc0cEhQFPyhi1i4hMRGCXl+frRVW6brWsPvXy3TpYNFQVFc0lAVMVuKROSz4/fyIla+mk9FCKaQYts8jyfcWPtv/KXjlNQMIjxaZSe47qp5mMDlkLxVufAMPoQ0xEFWXwFwUABCYyHYYb0KUiSFJMjbNQn3JAjhyyIUE0gmwCYk7b0uI+NIA4JGw7EZqNBkmHqg0KeHQl2CQHddGse+LDUKx4F2EAHmMPGdxQkSliCIiYcgEQBYP/n713a5bkus7E1mXvvFSdqnNOd6OBJkCQgEAQBCWKsmZGGtEyYyJsR9gzT2NbMf4JfnfE/AyF9QP05lAo/OawPb6Exp6LRVGUKUoEKYkX8IJbN9B9blVZmbn3Xmv5YWXmqW5w/oDYGYiOwjmnbllZe6+1vhtQKeUwDNfX16l3I3UZteSig+SUZRTdd/1YCmFIiinlwLGIFgU0/u1//DUKVc5Stevh0J+dnaeUhclnWczRYTFE5hiOKZiAKKpTLoVfJISEDIruXKp58oiapjDIi6GLmD4D2Tknc/mgJ/RmHtb41Gxp/lNCZA4AIkwUiMoERx/xeWEOTBcRhqco7uK6ZEdKTRehoD/psVktzU6EfhXRjARyQJ7YwgXMnOjoTQ4ijuPYcl1KMRMC5EABgzMwm6rqut1ms/nWN//8Rz/+AQMGppxz1dTjOFYhElVJSiilqqqxSFapQywhpJIRnUiCRQXtdtLh1AxECQDDkABLFGXmQNBJTkPfrNoQEEk05wzcXe3uvvBiszrZnp01TaNiwzBcXN/0fU8R61DnnEUKmERmLSWldNPd7Pf7Uspms7lz5856vfYREjObyfn5edu23WFXVdVmsyGCYBERx5wIoCiMQ85SfBtqmsYdrVarlWpZrVaHw+HnH7x/fXXx4Yfvr5v2s7/y+bOzM5MiJU9CLASTDAQErGUsRDEwgpY0iAgQIc3LsgEFZAI1lZxKKcLx+upSx66/upBhX5OYqIn03W69OQVTNRuGoa7rcdCITeRgrEWFCF1Crwi+MOZSAlrgepFvALKqMlOMteNF3oIiYuBw+2eAiFTXtQKaWoz1/Rc2d87Lfnd9fX1BqKtVoyqhqpmZAhIY2VYVEIA4IqKgkSVDxWAUNOXxZ+/9dNf1L7/88p07d1U16l3EEGvqc6dmsYlJxkdX733z2//mhz/6/sdPPlAbeTJnkbpGVc0hG2AIlYjkJECgAQYq2XoDSzDuBt09fvxwVwP2q9Uq8KQLcGspJwkvE2QmYopERFAe3H9t23zmsw++/ODF1w6HIW7KN//d//XB4++3J/KDR931+Fu//oX/UmWzqlY62q2TlirAlHTiQQK3sXyT7M2pNWiGRJEsimYtuaraXHpQJLYQgGDC82M4zTmHEDyY3j+OlIZl4wBUtyZW1Yba65t9teLmpN0PfYbCtQgNP/jpd3/w7l/u8mPVcijKDSZRMYrRTNFMS5HFX8AFeMvKFpgAKOfi+rrZrQxyFg/tLEVyLlUVTW0csm/+pSgCiZRJCmAgIv1hMNAYYynJY29U1VEEVShlBACPJwXQxTMMVY49Dogwz1aoiDFGjjG6u6rPuJ3H5AvXbPSNS/FTVTEwPW/5nh+/vBAfzIkL7jHgmdfPojEAk6PxbEjgN6qq2u12Jycnjro4rcIxur7v27b12nR5CmY+PT396KOPuq7LORNzVVU559PT09WqeuHuvcPhsNmcMPNmsxmGYXuy8Yet6/rk5GS/PxDR+fn5o4efuO8ikaciYayrNOb5BT+VBNB1HaK1bT2OOgxDHvuSRslJcn84HETk5GT90ksv3rt3p21bA2FCtcLArlpxa4oJmTF4xo1xHMeUkhMdXY5zrd5paAAAIABJREFUwD0zn5+e+7AexMRJUPPJcYbCJOViBhCOccH01MSZqE+b1ihRnMGiKXBvsRMMIbgU8xhec3tPVXUXhzktHVNKTawWylnRpxMFRL2QnTptKxNZwnS9Xr/55pv/zX/1X//xH//xzXBzcnKSijz8+ON7d++P4+jdqTf/pcin+71bQ7Nj+RPMBEh1d8kjF+cZ5XvGDEZE6rr2QEhPiZzaPwOns3oN55ByVVVocJyOMO/uZuQ+l5MBPU30EakClTQipt/5rd8637Zl2Od0bWa5qJgisBE6VCySTbJK1iKgxSZfILEjM4yZ/Ti9hk9DPc+8wV8ohjz2WgTB2+x6xZnxi+geCIhOazOdzfWpUtKSLSkWYFGAAhwiATG6haYqkAIjFEBPZvMMKFIwg2A22c4Y3IZimRmQT+On0a+Zok41A6HH8MkkEwQYhg6RKHinCuOQDTMFRo5ZSj+Ow5DGnHLOQ0p5AFHNUpKUVPKQypBTEilipUCWMWcBwDwOKWnb1q+98eYXvvhFCnyz3z04u1Nlm5GcCFPtxchkOkkKPx2mt0xhjmFzmHMXFoqmX7HLZFrhWX7mwnhcfFCe0WemlPxrOMmonhbxgrqNqj6FN870YxADfdrT9+n5HRNF4v9QDsrEFZ/NJ2eUHesYwezQdVnE+dL+lQcAKZUxsNteqGZRz9jr+x4Rv/Wtb33729+2IoJYcmrrRkQgzlMAxaIARYkBgLJadO4rM4DAMhQQm4XH7CaYWqZGFdVUywiCpuHkZKJylEIYxtRhbM7O76zvP1itVr6orlS5bi4vLlJKIhIC1VVNBv1h391cpZQO44GIttvt6enpatVUVQAgN+Jyrsr6pF0PrbvRllKMJvDa6brIhIpVVZ2fn+/3+6qqXnjhLgCkcey67kd/+zff//73r66uNtuTV1/57J2zU1XJORMe4ZmOaWtRAcmhitUcHSRgRopK2SExlayiIFokSynXNze7qwtIvQwHLlmxlJJMi4gMw9CsQh0joKEaVyRaEDFWgQRFVURjrO7evdd1XQixaIE5E5WIAjOHum3b1WoFnqU0E+Zm4JoWo52pegYECwgVUzSzKuLJqrq5violrU7WVQhjHpVGClTLZzyZ3K3+kbIZCA7NGp7cfPjNb/37b/5/f9qnbrvdvvGFL3z9619fN/+glLRPY6wJWN/7+Kff/qtvfvM7/7Yv1wI9roRYlES1mKkiA5Oioz1WrEg0H0IZaIEiIhlKAVArZgVDIhoCgvLMVbApIYBn7p/Mjl+g488vLiv6+Xd/9Fdtfe/Xv/Ibb7712feu3qnO+325XN2lv3r334jVv/lr//lYntQ2EQBcoDuTbkQmRYwdO4iqqhZDIoQaVFQEKTCGrj8EdgOhkrNEJmZGslyAQ11EYtV6uRVCiFU7L1awbBemZTjwdvNCsvEwXhiXeg3Xh8u//Otv7ofHV/0TCEVJiwGqMQgQlSS+kIm5X46bc/pyN5PYS0EIKiZ4GysPBoimqNNig7NZl3ezszHNtIwIGEMppiqIFhhUQWQqq5Y3wjSZNi8L2FR3Odt2CXNQncMAPabCf4ugLlYFnP5QYJL3A/FkGzuJIug5yvf8+KU8lqp6YgqVghNpR5dfHeeippSWFm4JQlgSe5afu6LMixufcPv02gfMIQRX/SHivutcOeb9id+lD8NiVbLb7bbbrcN0XjHf3Nx88sknCByqGCm6R/kzBCGbTKvMh+6MkEvq+/5w6HIeSykl9zkN6bC/d+/e/fv3Tk9Pq6oSzSLCCBwIlX158dccY11y8RboaK5vbh3pTel0RkvxQf7YD0RUx2q9Wjlkl3Pu+76qKrfs8Lgkz/kFeioSWk1czewNJ0zeOYro7+iWSOYgrXONFi3c0iv6p8MhEJELKZumSePofdEie1vaeI9FBtECtqS3iWYpBgBPnjy5e/fuV77yle12+4d/+Ici0g/jvXv3ch6LpP4wuozQ4xOOCWWfFkR9uucR1TmWDI+r8EXEeJz34G2e88ratp2uVbQxDXVdF8lN0xBjLhKYJpsc1dmSAADM1FDB0EDBQGlBfExNc12HF+7c/51/9BsmfRpTGq7daN5niwpWipaSQggq7rJYQMSV6gbP8vqW+OxPtQf+d+SCuZloOvUNR1yXOaQJEclUJ8mcl8XeM8jUtE/nyhTVuzCIhmYg2TQJFGVQE7VYBSAkQAYFUDQkJYYIE0GT3Cu7qBveurU7GhAoHIkMcVk6Zs9zw1nKhzbTj9UMtMIoImUcDUekQDEgsimmcejHdL3f3ey63aHLORsga1VUPVk7S0mlZNFUCnM0pGEcU5LVqrVAMo6G+OZbb33mlVeNwzjk6+tdPyT35/SkO50bp4n6jb9ARLrYHR2Dq8vEYS5cJm/VCdufyazPKHJ/4UW+WMX6UjBfzzp//2YdHREzS8nHBeL0ChcLHwclj5jJk1cfYQiBiXFKCJ8MMo4XFoJ5RjAVZbdWISXnMgwi5qaj/ppyzgEIOCwkBSEgQC2laaof/vCHH3744cmqUVUVUi2qeBwu6ndhCGSCiElKLMIsZiRgLDjntvnwPtR1TURF3Ocfi3nPk0AlxhiqqEAQIKDshvzSnRfuvviSNi1yKGqMVFXN6Smp6n63kzSaSikZzcbxMPb7nPML9+/Xdb1er+u6ndXCt35XasXBXqLJcJUMiEKoKm/7OQZ3LXZ76lLS9dUVEe12u+9973t/+85fX19fn52dffbBg5fuv8BIuQze71nJKuIWGeSXmUgxNmhRRXIBMiDGOIkgwNyZXrTklFIe+5urXb+/gpJYxwBSNJdSCMzDJDjWTdWogloJRmiK4HOEKqU0puRTwtPTU50JO77+N03Ttm2sm7qu/eQ7dcKz+FJKKRUz46OQ3hjUIIAxYiQMHLBtAmxWd+/e+eijjx49/KTd9i995gVrcsG+HA7TcoFqJBQL00Hs5s+/92f/7hv/58PH7662dUty3b//53/zvb95/0/+2a/+d2//2tuxrq53F3/2jW/86bf+Xws64JXWI3IpM4RDBBwhmCAKBUYEkSIoxogIAhM2LiDZ2wIEAWH2cdmsAgNAAJndcSarIjRFI7R6BfvduA5X9bkd+p/9yZ/93fd+dlfq60RjvcWrnW5O41+/+2d/9+Mf/qN/+J+8cvbyyeYkVNEDDJumUtXrm+tcxq7rLi4uLq+e7LvOa6QQwqv3H5ye3r17er+ut+Oh5B7J6OS0JSIClZJTGlJJRBRCbUzX+/2DBw/cJeHszrmvDJHDlDIv05JVxYqtNUyxlqSjxf7jmw+/871v3/TXg/YFJYagmH3/QMtgBcV95I6Ip76B6Ezc993kaPrsO5EPB51l6VEuoIZAaDpFn4u65SwiAagKCIIiEKOIqZgUhaOWj0mZpyYcAHDOnzeVZT6GCKYGgIrAkwn2ZN8JAMhAwKag4iam6q+UCMilD9N/SITPW77nxy+1kO+4fyulqMIxHHFkUDkVK04f8kdwtqdvhG7K4uCVi0bGcQwhnJyc3AY/YDg7P99st55A7CYch8Ph8vLy5mb34osvXr7/wWc+85kY493zO0+ePHEk5ziSYbPZ5CShiiFU/sOcsyks+rRbk88ipZTrm0ufuqnk3c3VMBw4UNs0r778eSe97Lsb2xuAVlV1utke+v288E05b0RkYMcz9mfqRZgDvhdV5MT0YDJCAUtSxpxCCAIGc+3o8AjRxHpbEIa567v9XBa9pbMoF9t3X4hLKcMwMT0c31i4miJCUXPOnltQSmHiJeLcGxgmmjpPgOLJSKJEvLwjX2M365Ori8vT09Ovfe1rTdP8wR/8gX/Ql5eXm81mtVqZ4mL6ak9nvE420PCscYv/hIhM1V2oj+HNZwL9FqTOZaLDMPgswBUCyGHBarywXkhuE5Nn1lM5V8TI5Wp4JK2aRC5S+v/sn/wXpRwO/cAoasWhT9PZnw+UQSRlVRUtIAVQDUxvbbqfBmMMjl15jt/Op3MLF7OiY3BmuQbMoyPnUeqk3VvMwIFsyhVQVRWIaijGxawAC5IRFJFeUAGMMJB3d4YINTvj0RtIMjNRdIkpGi1WAZ6FpLpYq0+NByMRskohl3Msn6Oamd0MPbnXH3JARsFud7ja3Xx8cZmLDGk8jMM4ZDEFRILq9vzMyZyiUDxdWoEIx5xKkXpdfeaVl998620FO1lvQhUfXzxp15vtycnhcFjICF7oqanLVo9VZMt3efFzWwjPfv347YVjaXrcsdtxh+N0gGPfl1tsdv4cFxMXRBwGt/Esx+rc5e4iUuYUmYn0eGQq84wY9Rif9Hbu2DWU4RcExx9vASGE7XaLHA+HwzAMTdOEUJlJKYXDRC4QUyvmIVo1BxFTVV9zwLSua8kJYepUfXo49cxMACSqIlZKyYGCsZqOImH+Sqoq0SSSjEiICMwOE3glmkqGrqeqZoxaNMTmhRdfXp+c7dRKyh5orarMuGpbKanZbtI4dN3u5uri6vIixvDi3bP2zr2FZ+FIIBoQcykFcMrN9qRW1327U/LJyQkiFhWGsN1uSyk3NzcxxqHvUkqo8rff//73v/vdy8cfv/TSS2+88ca9e/cQMQ0HUCVET9Nwxr5rksRxNhETdVQNKXCs0ZMMTNSLYSlaUt9d7292Y7dHFQYJaIyAgnVdM1pRMJGcU3DOfxZBCKF1235GDIGK8Dim8dCt1psQQggcqrpSdSa/s2wcLazrerPZ1HVdVU1VNa7PH4ZhHLKZYWAikjwCFoTgwl0HZxChjOmFF+5zbIZ82A+7P/m//2cLh5fOH6w32/V6bQC7w+7R449++v4PP/rkxwI7iGO1HXb5OlRQbag76GX35H/6V/9D+NfVq5//7JPLy4urSyG9vNg323oooykQITJEdjCHclZm8DhBkSI2LVSLKnmW/U/TjzSIFmAGmqt/cg8Svxf49AwNGIEevZc2G8hdNxy68/MAVXnvk8vVGvoRgkCoeN+P7UkDevGvv/FHLZ/1fV/X9Xa7LSVf7W5EpKqCetSIX+FWJlW22aPHrIqE9enJ/Tc//+uvvfqrJ81mOByGsZCGpmpP6rOcpSRBYGz321V7cfjERE9OTobxwMyqVhA5YBVqp+JqkZQySR0q6PIFrPbvffL9v/juN3vpqaoiR0xBwEy9JAEU0ykzHgk82ZPcAwyBs46EQOysD3QVnM4WPlOw07zPqcBs/GmzE6mvqOhihcmd3AgAS9bA6HMPAHWJnq8qS7PnFueICLdxsRMtwBBcEOptKwEAKppNWUAIasaTYYy/LyACdpcgUHcceN7yPT9+ebV8S5HBM8cypUQUfLZ9XK8sVHXPuVo0fl4b5Zx9CtU0jfPOq6qyWR9y/CDM7Bunc/NcGNY0zcXFhdeIH374oefkppQuLy/X6/WdO3dch+CQGiLWVXsM+7jbvMEUST2BDmqiOZdEAH3XHfqbYThIHgLZdtOen5+biWrxjSHGYEZS0r67cXCplLyIcEopRPwUv25uY0KIZuD5hYug8dgBj6dWxEQU4La8WwpKxOB1JMwJ3cemgkuQ19JhVlW1lKeLMMz/wAmHfsOxVkRs6sZ96kRkPPRVVV31vVuz+pOGEGqtg0zKN//LEILrf6bYwyKeSQgG15dXX/iVN37/93//v/+X//LjJ0/u37//5MkTx2lLOU6FfpZd9gsS5I88D71UXVQERPgfysj2q84NfpYe2CWmiy40pXSyWh+7cR4/FACQucpbZwKkh71CyeOrr7z04KUXZNiD9iqJm9azb5HAXCdeBM1M0pRS5OQYAAVSU5pM4W/njwDAHJ/ugae2KNKzrM7l7Ry7jNyG77EpqCkYemNsADSF6BESkE8qRKRkLWxFwQVvBmzEqgrEfYFiIGCRYXHqGyfaos9lScGfAAmJjNRm97mpoYNwlNKAAIxG0x5toGXGo+YYAKqdvWhmV934yZPHDx99cnF9xRxd2q8GoiGVnFI2y7fTX15SNAARhyRtW1fMu90hBPziF7/4ta997dd+/StimErOB9sPqW7Xfd/nMVEdXN84o3w6mwos02V3C8Upgx5RJ7MP9Tk0ERHffr+IyD5FlTy+OHW68y0z85kmbRHmLf87cb3gaSbwL7jmBU0c5J8m8u6pAMAzO5QM1Ao8ndn4jCb2lkmFnpHlXTG3zdp5eofDwVkbzFOzXUzDkeeEavGP3nMUu25fxUBwyyTPUiZUWoJ/Z8gABXMpKVCUqKC+RilzFcKxuKCUUsUWAxOxKhpb5AgAMdZFtSGiEJX4/M69uy++NIqIpduADRMAvbm5ubi4uHfn/Or64vLi8dAdQh3v3r17smoloGgufRGRJVlMFGOMKs7PSCCaS/LOPFQtIqpZKnm/3+92uxjjarUys+urCxHZrlc/+tGP/vo7f7Xb37z6yiuf+9znXrx/35mxy4I8rc+zZ5GJOl8No2mRAhnFqMIYpyZEVQjUTFAlp77b764uH+cyblYtG2gRNGXGplq5Zl4BRa2MKYRAzJpLCYNTSEwhIDd1LaKHcbi6uqqqplm1dV2HMOnVu64fDjtnPscYd7vd6en5drttmibWbaxb2u2ur2/GYUBPcy0FGQgJoJgJgDIZEaUsQHWzWlfcrM/Dk+sPfvTBd1J+L8YKuTYl4hgiFU1D2dcrHsvIAaoGOHDOlkZQAG52SvCD955QJFpTEV3dhSGNyE7RcEcZy0lEtGpAFTxkPWtBMwIGgUBk3o8iIwoikJEViVV0emnw+RWaBwwhGhrqvAgoIBl89pWXLx4/BJCqAYNiAUDAEEKo+j4xhSbGIe8INa7L0OewZqPxk/1j192FBkeVZl05mJxKKgKAwAGY4XIH6xU2cXUxdv/PX/zkO3/zzbPNC2+8+tYLd15qqu3F/kYT1dVJwGYcx4+u3vnJT372pS99abPefry7QAUtdro9v9r1DIxGkxWPOVEcD7snzVn/t+9+6zt/9++1EqxCshJpI1Y0K6FFmjxQAoKp5wSzm4QCIDmjY17uFk4EGRTxZtvjkObIRNd+21FOgmfowVIs0SRjtOBbnhmZsoiab6n+zKBECO4WNinAJ46G332ydfBoHAIgoCn9x01QPbzDWHFBC2dtvJBhcaU6KjE9J3Y+P54zPCebkxmXm4zInsn5XTATH+IuxffS+KmqyzyWXmK1Wi1UPe9wspS6bcZxRBUHmuq6doFE07SlFDQYDr2Jvvvuu2pystluNhv3An3xxRe9lj0cDkWllISIS5s35kyeKD3t5SXnnMdUStntr7vdZYzhzvnpyUmzWq2atuoOh7qubhMOVCnWrkkjQo+mCCEwoBZRNKfuPdO0eD/mfZGnP+kcukdEAKaaF7TBo+pVZclgiMQM7sVtx2cbEYmBKSwonz+gi/du9VSLH3SMbtCyMGk9nJ2Zu+4wDIPfUUTW67UDsItFoT/FUoDCbNTmN7xqqZvqvffeOzs72263U2uq/M/+6T/9H//4j/b7/Wq1coppXcX9fj9vGcctFi2IxKdDGpazuiTROWXx0x3jYsPt9FEzcxU4M+eUHdyb1JLmqsLyTL+36FimTcWmVCM0QNSU06oO//AffPXJ44cvv3Ca9wmhpDJOai5RzUU0m+jxF8clBdP/gpkIPB31tjgEHHetU2uN/GnsZYlbfIYLiojGYPMVZWaKnrb+tDmNahYrKsm0qGUxNVIiVVJUIxtUxUBN4yQ2UQDoks5PxORJ4sBiiIoAUzKnTIJMMsMAhjqlsoMKgtLsQ6cKJqAeXKcIAIOZ5VzX1DRtj+XJPl2PBeK6wBTUhUzISJjTuMsiZu5ZZ5zVaa44zV9AxFLq6zp88e0v/fbv/M5bX36LYsgpD1dXWYBCPBwOfd83de1s8MCqSIBa1BQEpRx7Uy3n7dgFdyY7qJnFKjydFIK3DTn9ohy/Ixu6BaNbzD8Xv9BJo6IAgEedHh0tAnY8klt0fZPmFG9pvUwQQyQCMFBP4MRJF3ssEyV4uuUjAnxqGFfX9fn5eQhht9uN41hVYTFt9rQ4IyNDAB2KNE3j1sc+PBrHfrPZ4MKpEylFiQoiYmFjAQAsVkoQESQAtWcmGgtpViuIR4HgAYkY1uv1mCXWrQUOVX33xZeadnWz7w2zT75iXWmRcRyvLy8+fvjR1cWTUpJqqdvmbLup6jiU4i5Ks6o2LGx2n4il/pBSmkY/zHUdT05PfRzpflEik29WSbnrus1q/ejRo7/6zl+Oabhz587rr79+dnbmDwiwTHzciuk2ycMHDT5cyTmLGkeIHM1kujw8AhuK5LTf33T7q7HvKoKKQVKS8ZAIIyLXxMwcqwBU1HIZOaCDe2PftW1rVIMZMIQQT07WXMXd/oDMUixBoQgAUIrmXAAg51EGGTj0fd/3483NzXpzul6vV6t13bRNu9rtusPhUEphCm7ES0R+ISIbAa1WdU7WtCdJu4urJwUPEPbtOQAkKUkEFAhjDYiV0ZDHzWlVStl3WlcohUtOTd1QMxQBAZCihmoIYk4rZkQmIDNjs1gFQiw2oAGakttLqRmqFJlS5gwCUAiLKFckZ8nAATQAz4BSjM5ftFnLB2hiQk8e3aRs222r0ncdxAiBICcIEVftlohFUh3QtKQEIZZcRkaKFRtYkawGsUK1kQKGgBgQk5UCBUAN2nMQsZ10iMAndacP+4uPHz35cVtvX3v5C2/9ylfO7r6wu+q6dGjXJ9f7n+/1vW9974OXH7z8+mtvMkYWGOwJVGAWwVCVQQiRI8UcOobxL3/4zZ8/fkcqGQGaRi1T1gSoTL5xiwhogaqKvWYwBJg9OOl2uyGyKkwCUTMxIgalyeWVnUzuLjVzzzbNcGegj9SKL10iouppHGjAYAFRJkbosvvjFKxrJv6SECdPV8XZv1jNzATNAyaJGedBGYIgIKIRW4igCszExFNGvQFMGYPg3f7zKPbnxy/jsZSkwzB4q+amFz6A+TQys2zMxwaDRFBKBrC6rogwpTGl0aliiBACI4LqErQrRcxxqhCCl/Uxxq7rnAsKam6Y5mzPu3fvfPj+hwZQ1/XNzc1+3xHR6XZjhkUsT57mU7cw6Yp18i5PKXVd1+13H3/ysA585+75vbvnm826aWMViAC4Cmpu8AxE6Fk9/uJvA7VuuzgznfCVWxUWoBkgEFNwpcYcWA3OmUHEXEqZI5hXq1VVVSHEKVp9TtfhGLzW9FJyCclYPN+XqtHr0WM0YAkXdusF99RxTuZ6vWbmtm2qKtZ1xTxJ7JY89+Mwd69pFj3SROlUSzlPqh6eukpvAvu+f/tXv7w6Wf/gB39HxF4PqUqM1Xxd4dH142wQfRbxuw1pQJgxZIcdpmyMo4nDcioWqxjnJvntMWVn9vpbC3yUt/40q5MBPSSaACccDhRgmoD+R1/91Tde+1xNJqkjTWj5ZshjSjkNJScpOY+DSAEVMDWVucf3xHOzaXd5KmljyVdcfnJb74Idv8FbI/WnOdW397K5PHEdlEcrIwEhEfugt6iVIiKSrcq5DFkFWY2KguMvYOBWRNPLRhTApFoUi0JGzopZaVTIglkgK4xZ+ixj0WKQFYqiCQhAMTQ3ejEUBQMsNrm9G6CHRAMxnWy5bur1SXWyxVgngSxmGLhpDEIRFEWgCigChIKKzB4EamCm5hHcRcwU/Nvxxbff+t3f/d3Pfe6zhnDvhc+c3bljgEWsH8ab3f5wOBBCyXkYhlJEAUqRlIso2BR3rsfI2zG1cuk9HI7z8LvlLqpHcx+E4+7dPQ+Obtsx4rf43S/wvpiYaClFSlEVUycUpvkBynHrqKo4QYjT5+56F2auYqhiZCYVUSmIGEMwnAYNU3g8Tcns07Live48CA882UfFqnKqgi8wRD5QM5r8dcHUVAVUY4zfe+e7Ty4exxBiDOoxbrTwS/kWVJyDMBGMiQIT0pRSPamunw6vr2LNFDj4ksgUKDCFqqIQgIIYxXb94LOf51hfd32wUlICUDQdx2Ec+pTHUjIi3Lt37+WXX9lsN2NORdXXqIUj7QCvf9DXF5dasqoieUo7EkHTNNuzM6bQdd3Dhw/7flik11dXF6iW8/i9777z8NHD1z//2udeffXsdOtpMf4U3kaaQUrjHEdzDORiDBV5LB4xRyZiU3NHFjDRnLvd7vrqSb/vzGRVcxXosL9O/QFURNLElQNUd7w19XXAMxfcCcd1wYREIdZNQxxCrAAwqzhm6x9WoMVqyNR0HNPNfp9SzrkAYlVVbbv26SEwQR7ASA3NxD19bUoDpWGQWMWsJcP+Rx/8xWX3s72mrBMBFLkuhllKKvlks374aACw09NVKapCgWsR64dStW3KUq9WhnjopG2bLCVwrEKoApGppCRFLJcQAQxiRKaYc1Y1MJPRJBuoEgIT1RyrwAGRDBCiiQbEQMhIvlsTIBmZGdqUIQ7KYEhAIbBKyUkjASOkDMwQQ0C2UnqVcb2qArOpDDtrqrqp61KkZI0RAtHYG6ExBmJmYkJlghCgCjAqKjjjEMWK2Sg4NCujkC+vP/nZ+z/q+t35+aY9iYf+smt+/MEnP61b++Djn/zgx+8c+ut+3GUZzBJiiRXFKoSAQEUk57p794N3fvbo+/v0uDljQb3Z2Z17Zz75DAwBlZGiMQighgy+Oi1UE9e7o4gEwrquAxHMInsOkwEBc5hpArhERHhIus0BDCGQgRsPQMlm09wQzaxuGjMFBBExhbomAPMwPSeOTj7PhFNEhaOSBjbTWXDiQzm1y5WYRoQABqhg/tvAgZd8C7ckJTJm/tyDt5+jfM+PX96Wzytjl3A0TUNE45iX+fdSKC9mBt4AOEwUY8x5XIRGzNy2bdd1Nzc3d+/eXczNYQ4TH8exXW1dR+E/aZrGXbPN7LA/NE2z2FG+9dZbj598klLqu8N+v7+5uWmaFQAcDmPbtuMcWLyIc3gmQHq5NgzD4dB1+/3p6elm1TZ1UCsiORCLyZh6JV5AIS39rwE1AAAgAElEQVSTaZsL9P3nFcelYrttd4/o7B645CXUca6amRXNXt0vahlELCI0VV3IzCAzKBfC5I4wowE+O1dVKbq0YUuyzTEY6L91E8ullzh23FkKRyJarRpVqKrKsxMnGNPXTkMiUy2LP9skeRI1NhHhMD2dC3iIqOu6r3/9623b/tEf/TER1XV9dXVVV095Bn6a4fkLUT4ihjm6wN+XiH46pdB70TnRLvsrOa7Ip/ciWreNn9LjzHonqCA7vnGL9S0v5t79O29+4QtoEiLlMYENY3dzwNZA0MBVBs7/nHtvUDMFNERDcP0lqT7DpluK7OOObgJvc3pGzvfMeOWZHyIhGhKRmhKRkSshp94P56yk2+uwqAgYqEEQE1UADM4gKwpM6Om+iKgYXAXms24zUbXiYUcIpiia9ThiDg0RGUnJGIOBEiMgkLkAxDzqwc/yiKhm4zByLqvV6vU3v/jgs5+/ubkZhnRzvb+8vDwcegdMkYSbBkS1CIjOPnLqUg0AiJFef/31r33ta2+99WZRyTl/8P5H91/SfkhAMedcNK/X65TSqKKqVRQjJg4KCKQ1w5ElEi9h98dpAcffevesgjl3wYmtPs2xo1A+RwXd3/wY4F1W0QXkOfYoWvpDVdFSPHNSpSxkimUWIyI1/QIlNjOHwDFGMBHIy4BD7Vk17DMDlGVVZ2Yk9GbNEFerVdM0Nzc3V1dX/uSAmtzRhMhn801V+4jHx4VWRV9/AsXjp5hGSDFAYQgqgCJSTNn9AXHKn7BZNjlLgwyiezPMWDpQSiVUsZQymjWIIYT9YRCRMac0Fo/TOAy9GPrE8P79+xg45zwMCTm0dUTEMNPsh2Houm4YhnHMOY/n21Nv0lIefc1u29Yhu5TGhw8f/uQnP2nb9sUXH3Rd19aNr7c//vHPHz9+fPf8zmaz2WzWVWwIWYoRYQjkjllOkUVUZlZDmBM7/OSQCJAG02NiBREFRi3pcNjvdruShhgjE0geu91OS+K2McRSClLQIoDBiAJiSonACKu6jlPWAqGBJ+tOsUXe5eHRJMLMKsLVarVarQ79oGZEQYFSSldXV8M4brdnZ2dnzXq1ofNQNb2M2dFJE0QzZ04CEIamISdRn55v6zoU6alBVTCLjJVhBCBkqThfX3d370bVcnl5WK+qtq0vL/ZaLNZn+25oVmfDkI3iybbtun0MlaqO0rMCmAWCGAEJhEAEyIBACdQTxCe7VwICZIRAQIiixSSDbSyriBE4Pq9I7kcLRI46Tb25Ear1MUaCEAlNwQQJMmOo6tj1eyQIFeQyEHAa4aRdp5SyaqxaZRz7FIKdrFalJLIQwFMuQDUpmCoq1A7ogwmxIkMASKVTGipuk+Z3f/6dx08+/JXX3n7jtTcfD1it8s3h42y5rpvL/UdPLh6aMObAWNe8auL6ZLW9e/bCSy++/LOHf/ejn/1Nr7vVtv34emcMd19cd10XueFgloqIVUixbkBMRqQqK8LiXUMUfFA0KS2Oiiu0CQO8VTHo7ej/VqAxaSInPG3u15ahLxv4MIptjnSdCBTqjwDzvxN1hghEAQwUAacEIbSjOakHEnpq4bL6ARAzugWDqs5ue/7ICmDPW77nx9/Tpm6+MRRgMgCM7oTrczm0kscQeLuqx44OuyuU1el6vdOcUl8KUNVQrCOTAUouzJGImNCCeTvhjvk+FvI2gDk2zcoMicKy63sbaWYhVCWP80auRDRp1QGIqWpDKaVqo4iMKRGRAX7xS28B2GpdN6t7XdcBFaoxWWbmoR+JKDQh5xwCY0HToqZmScYuHa7YxtOtrls27LK4A2QU93GmuibwyOkARFVQ1TImAKg4hLqZW5EpzjcVraqqmlP1ppGoGSKu12vHmo5jEuqZZkno4I95X7ggTkREYaqQSD0giOqqKaUgMomBSiAyVU+iQ0QwKyLexTlS6mepqqo0jm72XXJ26iMzj8PglTsAuF1nCCGlBCZ1Fbqua9s2BMppcHZrSslMrarati0lTfRdKzIWt+dxvlgpamaRqBRpI/2n//i3X9pu/tf//f/47jvvrOugmouCiKxWJ33fp3GMoZKSmRllRCYkNgABVAdFgJBIQUzMfAtEFO0ZAUEDISC5rtJNOE5OTjxwgkIEYgMAYjM4WVUlp7qu0RTQVAsRzHERqDORTBFUFUpo1s3l5eX2dEO5RxCUoY36m1/88in1LdBws4+RL7uk1qIm30wEQNzHyABNvSlF9GmkmBUPDMk4G2k4iYTIOAgSMJHBEsiulpGAYhERNZ38k7KICmEwQtRnMXYiOoRGYQQrpIBaUItJCSEc9gPXragohSIo1NwM+z2weRADAEKJpKImZcQYivcnxnBkyDa73ZY5hgtvm21GQDCRIoU0MLNycE0MAOTbsmGOhGd4KqmiTNoMAx5SAOaTzfnZ+d2b6+vtdr9aVxePn+z21yKlZoqpzpb7nEQyM0NA4ioEEi2Rw6/92pf/49/9nZdeeml/vTcTIvp49+Fhf3Pn3n2APu+vq6bF8dD30o+laZoY6n6/UwWKIcZocTX1OYBapozgp0R6aGpF1IqoiFYhqBreNtKGBm4ZMtnTLD0eoELBebBsnrXgpppFUZVB05iWNFEoQ0lJc9ZSDARUHDlxID3npKqoBmaoFpDUis3nM1DFgGIIFkO13Z6fN+sTQh7HcX/oDodDzJ2ZTBEkDKpaUCtkJOaAzIZIYExGU6yXZjWIFAMiMGxXdc1nnzx57I4WIJCzmCEzEzcxUt/3Yx48iSebyZjW67WAtlWDZJKyiMuVeei7qqqCBawQkNU4q4UQx5RjjGQgAGikigQQmTOplAOXQ8MYY2RzrSIPqQxZLvbji6++DoT77krU60XTotcXFyklrmJ9evbGr7xRlIYxWYaaVy1rQKurIAwiMo6p6/YfffTR48eP27Z98OABRa7r+sc/ffdwOKxWqxDCa6+9BhRg3H/w05/+9Tvf/eSTJ2+//Tbqdn89oHZ1XV/dXO33F2d32vV6vT1pOJjKKMWqiGq5PxxyzlIyWEEAJiYsZlbE1aGMFEcZGGMMiAQ+9yEMRDSMHRloyV3XD30ipqqqNjY8/OiRjWMMNOw75+3v93uPBwwhUFWJxmQRQepmRQQmBYxi0wBVqdg4yKrdxlh1/SHv9w3HOaSR+WQTiUMI7dZyGkopaDaOo4Klcbi8epzzeJK2TdNUdbC7m3JznbsBFCoODGu/9rMqohkezMays1dW//jH+0OH/7Ztzw8jAnOCvXLXdxARpI9Id/JwszkpgGmURC1EBumuqgBlGFQAEVD5rA3eYJiwEUqxJGKKTbMKsTeQZJLLgJFO1hUoYuwRQQRSERWhaKAkKsAUEMZUuKJQsbGklAmhSGmaAMhpHFWBkJk5clVEdrsUgnPe4WSzjpHFUtd1RSAEEIMERMQSJaUkJCkXS70BGkJW06GnSKppHL01gsChqZsQwrqkUso4phCBCOo6+sTBTAbdA+xDiB+OH9x8/MPh7pc3Zy8OwrQ+oTh0ZdRmVyoxU7V55K2ABcIlhl04lGxbIIOMsD4FM9A81FUwGzgUQYSIo2q2HjagK0Vjze4tBIGFWRmdXIQIgOVgAGzmiu9kBJjruqpqLCWJCCCYAjOpUspZBYh8RwcFAaiRVUQRzcAJzwXRDodDymNdsxggQazPEG3IezcGB+MiIOIWRnCy4UAAqIhcRMdRmalZGaIgCFGFsR6GJGJcoYISIkcjcilykZRFtCBSi9EMABKK4HMt3/Pj7/tRBZBiMeA45qaOpUgI5AFEy2zbLVg8Lf3JkyciEuMEE4WqWdQIALZ4t7hO3WsmH5P7tPtY/rcMvP3nrvtyo5FFTnMcMed38Qc8Pz9X1WHoRQQQz87O1ut1SgWMFuf0JUQuBIuhUpXdfr/b7XIaq5radqW6wGK8+LCbYT+NYDHYhKo5Ba+U4j6Bk5GXu+SLHotzlgn9yckJAPR971ENi/xGhrzQw5x5SEf9Xjg6iCjnJCoEhqai4lRRAziMg6oaYTEFgyT+OOznefHaXs75Mnp3AHaCL2YoY7FmySI+6nZYbBiG5R0hwuLi47HmROTY74LTun8PEWmRkWgcx9dff/33fu/3Ntvtn/7pn4rBmLNI6PuOKKzX61JKgHDUAKjzCScHiqdFiccQJTP7CYtx8r9u23Xf9xOaR3Tk9ULHqXfP8CQ/DW57zdqumjIOBtoEHMf0uTdeOz89M7PDYZ/GISXo+4FDDLPByfxNWSI6UHROJ5htWtTgGYv/hfvnDJMFPpqA31xmkSNNXizLGSAApInJB6amqGbis3xAZmIkmNKim5PtMOZdNzTr7a7rs0FR0BnAnPw2DY4SCMIU5z1zupYp6cJZvI36AGOkEAJTfEZ/9QsByU+fcxf6TnaIgKVwiZGN1ycnq9VqvV6frNZPLj65vr7e7XYerVTXkbnhgJqLaqnr+nS7+epXv/LVr3717r1zK7Ibrl11dnrn5cPhwJdPuIoAUAU2kHEYcvIVZu94Y5SoOW3OV0RAaN5ciToXEp+lPwDEQDEQWHHMxE1x/BiGYbmLm11N60ukY56n0xxUNRD7vedERzGzUgb/CouIWtFcUko5J/wUEr5Y/iCy2+IhoiEF5Ga18qGbmRHT6enp+d07iDheffzxo0eHw74iMqVY13UkLXL0sSLhHMMjigHpCKBzXvedO3f8DC9yYl+xfbmLsV5Mkn1tiWFmggT2BVPEjG7zCac4mUAAEKYAtGPHmskhzM2ciod0MYBhOhxGgbFozuL8f80liw7DgGA550O/L6VEaMGslBKqphyyoz27q+smcrcvVIVxHHe73fX19c3VlYm0db09OTk/P//BD37w85/+dL1en24269WqjlFLuXzy5J133hkO/euvf56ZP3j//bPz8/V63XVdt987Ub+tG2fpl36O1tCyUA+OFr1P2fjOOwiRABKLCmURKmMigpzGw35HDJtVS0Q31zu31amqykyYWXERkC/2VFmkFhEMTb1qq8hGqIYGRoEbjk27FrMVrnyPizE2TcNIUrHT3cEMVivVArOjac6SSu77XlWHtomxbhtsmtZ86lGkSHEr/Emg0e9X69XV7vFvfPU3f/LTd8uJdH1+8/UHH1689+jyJ1hD33dZoGlZSaumznlUgdhAHqHMLiAzzf/44rfjFfhY12oGE9tvug59fxRvPBD4dhQ1ETro6BMBQjBFQyUKHpsiIog+OAZT8IXR7Y8NgBgQjl8emhmQTVwJ42VYhgHNChx9qww9xAlwcj6flA0LE+TYpTlWPI7j++///AHUAkJqZkI0zTgm6uOR3F3VSikMz7hQ4/L2XWKHBKRTzAERMnhtMDnxLiec2S04wW59paYAwCMKyRIzPwkbFhEgERAF0WcCRCdsULTc/tg8/EZnDJFMnbZp6Oo/RUMPBDJEDsH3zdFPvpqh4WLmDeaptATg6msXpk8a6cXWGp+jfM+Pv68H3t4wNFGxKgCAhgAyDlxVc3YKer6ZEWaVBqBt277v+74PoTIzBQohOGKEOAkeJq2LcyCratH6L9yVY4XGUmpcX1/f+gfMW8tiL3mc887MWZQI21UNAFmSK/REXI4tC+vJDTa9pBrGw35/M8vV9HA4tG09xxJEZjaAUlRV26ZeZDmlSM5TZ9g0jYgu5dq0CFL0d7csed50eQKhN8Z+TpydFZ4u/pbfHlOqlmPRrS1hdF5yeXPltaO3W67E8c3eT7Jrb1w96E+9tJf+FvBoL1lMWfzuVVW5z96yLvf94bgj9fNTVZXzV5dUsaV71HEkolzKZrP+b//Fv/jSl770v/xv/+rdd99tmpU3jW3bkoFICSEo08yvWDYQwGl1httAg3lL8WKaAGy+KpjZUxyrqnErIP9EmNlMl8L0GSPTTzMkZYp4JRFhUhU53aze+Pznm4r7bpfHPar4+yIOz3Dkbi8J5uM8iWc0eE858RxFnhynfgOAGjstzbs6cx9qMCZyXpuf6uXrE71QNxAx0Xm3DO3Vbq9Gyejy48uPPnl8dn5PxKhduSgCp62OERWYvFKZKyacZZX09I5uZiZgOjmWIDGHOJ3Y47HO8b/P3Fi6dzEjROaIaMSsYuM4SsqrVUNzlkYpxbOLO+pLCTkHVSXQerN55ZXPvP7a5+/du3f37nmMsd933ii6dApBcx73e6vr1i/aksZSEjMHAjQBNKLABGDS7W5cWnncqT7lifr0v7EK/gVfhixSdJmG+EPNAyOy9JS0T0REi6oyTuMJ/4bOw4hZPYgKBk/3ArpYPN6GYhkwe+aB1zIcQzVFmIKllEqWVLKz02Ndv/3lX+26/aOHH0oeEXXMEhnnYogQDXnJgLEl42ERaTOzg0j+xp1VPtmTmLg71HZzlvJQSkGAnHMMjYKRMTMYEYiKiAF5GJ2IDDmVUqoquD8KEZsVmCv6ifGgSmBFlZzrJQqEqeghyVg0YwiR+r47HA5DLjUCog3DAUARraSh624+/PD9F1560Pfd1dXVbrfr9zd1ZAKjKszBnvHOnbNSynq9Zsb9/gbRXn31FWd1bjbr9botpXz8yaPVanX//v2qqYchNU3jp8W9o/0tVCEeC6FFc5kPT4Vdvr/PaEeRphghITFwXj2JpHEcCezQ7Q+Hw/ZktV6tum5/c3l5c3MzG6cZM0fX/IksOxEAhJCq2GC9ghCNNIY50JOYmDen293hgIGByYahappmGr/6TlcYMAaeec6hqpr1mopKGrMLJYbBqa9I4G2VIMB0/VPsh66p6vXqpFhBLv/8n//e9rS97q6hKd/4zp88+sZ7plRVkEa46Yd1Dau6YqxL7vMQGyYKa9MdAJj4+6JlQ0SE2Y6b/KupqihTywFoiOweIi42A0Bx29inzIEyEgBAMUV1rzVAhJwFyCWvQSaCrRiAKSia/40UBVAkBZtaGvR0eVPwrs9DBdDUENAbj0UtCU7r9bdTSgLTEAJFX5tMEdRUQASAAqqagHCIOeePnzzmeo1oBhnJGKlIRgb3tzRzjuNTXR7iMn+8TXDBKfkTQCaiChEgoQICMqt6cuzsbOzdMnqLu0wzsy7Tbp/mA6KfQyZExEK2xGyCKkz2wiaLGO9oJjixJhCnli8nyUk9R8EdV3gakNrsfqRgpuqJGujhEJ7r5NWNM8t8XTczt+g0dXonHTefCM9DGp4ff98PsqJQ/n/23rVHsyw7E1qXvc/lvURERt66qru63dW2BxkMM2hGMLI0XxCDGGv4wjc0fwGQgL9jviEhpJFAjG1AQIOgZQtb7W57fCmPx13VXVV5icyIjHhv55y911p8WPvsOBnV/gFu1VFWKisz4o33PZe917PWc2EOACDTiWMk1N3NmzHlGjGsCMnz01N+9OgRAFxfv0NEIErD4N6bZcHN4orfJSCpaqVapy7zDOput9lslv3vWnLJXBb45NBfarPeHE+nnIW5mIC78j4nHYbBi6cy4MrZRFMeUxpXXdeeb4jhdLzb73fX1+/G8ZSzxhhDiFnMmYHrVVdhj1dOXvfc3d054vKqbp7GlLzmqsvyL/bI2jr4WrDJ78l470njFsJIf3EiqjFWbvUCgKop59y2bQiRiGN0ZAhVzlcrM3+F++Bj5jqRKxaXKfnb00U8lNfKy6msf3HbtoU5FsJqtfJYXkeJ/of3XC4AGmJFIMTheBrz/jvf+c5/+Z//F//L//a//s7v/M7F9szM7u7uzs4ubm9v5/uBCtuN2BQUjKEkiZfSFmsJzlVt5YzZGNtl4JhPJ+7/xt477fVs2/0+dL/nTHns+3447EMEBjWdPv7ur2w33XQ8TKc70OTVLSJ6V3LpuVJya8GIUA3cPogQ3S/hQVRaBQZldqQG79u0IEdEtfJWxXC2BzJPazRA8TrYSX0RpsDBYaZRY0AAOKScMRJ3b69e/8Unf/Xi1du/++9uzy4eZc+xVfQgIkQX2ZE/sDYjU3979d0WkAamqmSWk7qCqwzkeUaQRFaYnPiATL4ImreqojB/mogAVExlkBGt6bueue97VxP16xW+pFW/kZTMbL3uHeY9efLkyeNLRNztbu/evQuBNpuNap6miYhyTohoKuN4miY0s6FtRCzENgZKyUkEKqBZtQECZVCuAqrKX6ii3CXuvXpz5+kwhY05+/SWU0ehAj9EPE2nJZ31nvNZAkhyfRGvmb5qJ1uZC/b+bAgA1JSQCQmMjJCRQhPbto1t27YtIoupz/lTSmd9czgOjx4/fvbs2Ref//Tt1YsQmJgIlKCoYQkQTJgCcTEIXYbRO5XjfHumqnd3d65pdIlatwqHw6FpmvNHF6fDcRiPIqIp+SCUiCJFQBX0LAQUBXJ+QUquJ/OpCZlVsAsPjJpUs9vVEBtCVkhJUlaLjGq3t7fHwzFlSZC6rkOSGFk1T9MpS3883L171zCH/f7uxcvPH52dmcl6uz6eRvd8YA5tbLzR2bfdbrfr2+7R+cXNzU2e0qrrQe2w2wPA4yeXAJBFmDGlZIXRr7NJdUScO2t2D+lnu9e6/ujcc3PrQZzZIlkti9RdkjQLqJyG02F3y2irvkXV02F3d7t3LgYAMON9imOaAEBTIyEhIrQtA46iMI2ClImw6RhZTFUStbG1dhwmyLlp27br1GwYR+BgAB53CUgGalqIPFmlJp1yUQsbMwOSkBlJgQqiKU+SLYTw4sWrbt2p6Nnq0XDVNk1Ddnjz6k2aJm4SRWCAJ2edZTzu77quI2zHITfNZhw1BAEgQ3PfY5snfjHOUxosyMpMEOp5KwAMwVsVwUdzYKi4GIWhEUNBe4CmAAQioKqA0DTMoQQyiaTaEPPT4qptDoYY0JdoLCmdZphUSsosFFGZO7YWO6Mwz6rV9S+Z5rpC9Z6f6auCJxuLaAjmxtpvbq6KiRtpYB6GyR1fiYBoVrMBoJGZqam58yWAD3ihJMnOD1fNJCxmYG5qOSuQ1czQTEQN0dtC9wVM3ickEBFWAoAQ4mwkHlSKWhmVDUTVsmXDuobdzx/cizcEJgedaCauWDYRD1codj/ABOYZNCY55Qy+WqAFZlCFnA1MzCAlQAQmDZHUkAyzTNOoIlDOUnjP4AC/JnZ+ffxCHz5xz4EV0gCIt2+vfvKTn6zX6ydPnmRTFTCEGNuGgzuPH4/H9Xrdtq2z8lJKTgWpvXAPx/NYVx9eeS62T5xq6PADVqeDui+++MKjtP3wDXK/31fQCNVUAHF3e9c0Tds3ZiYphyaKyDSJKR+Px5RSYPbmu6QUIoskADWDw+EwjPvTcT+OQ9M0/tbatgshZLGu68zQLPkPUrPTMNR9tOu6OiKrBdxmta0cQi+Ry06P6NSsWiv7aj5O4wO7dlU9Ho8VkyyHAzpbswAAEqHXWwCnYXDDTJ+CTtPktWadNy5hZB28zKq8EozhlEjfwovZ5vHoU1kHcmbmDWwvU2rVWEtAj7wTkePx6Odkfud4Op3GnMZxzCIhNBRDmob/6D/8x9949vx3f/d337y5RoDrt1dPnz69vb0tTs0VJ5CZmGqqPvXF5JmsJgT6eT4cDl27cl94r27rxQrECGRapgT39fFX4jSWqC9nt8sWQlbNl9vVtz/8Rp5ONh1AcmAgNDUA5HEcmaxe2ffaKHTfO7wPwgagGQYsS9h544RlTmAlG89mrUBkwuaaQyolBANK7SYEVCt2H6AGGUwURwkC9Nc//fJP/vQv7g5jAtyf8vYyavKwI1RUI2//EsykIkIyQoN75FcaKt5/VXSVHzUeMW9A7gLpTkXktMAH480lt9M3V/99TgHJk0+hARCNDF+8eNG27flme3a2efb8g+fPP/jud78HKm4yESOv1+sQaJqme+VS0xDo6XTqum67Pc85J7HZHyWZgqrGqTWiZp7EQuklkRMLa3emhjFUKqPXfK7LLW0pit4U8yeUmRFDHdtmSZbvYVtWedDhUs2+dn3lumPOEwCUmi9XzmeunSwAkzmOvMSiAiAQIBCQlZ+o7K2cQMzcxNanfDoN1MTd4bRd99/+7ser1erFF59N09TFiAEjByIy8R5Q4llU/KAt5QyOs83W/b3qfDJnvbvbuzyYkZqmmdIgU/IEBCJh5oCBQlDLKSsiqs3D4ZnbLCJUTGP9C+ayV0sOl6iYmaAAgJgbgUgTaJrG4XhKBgCkkFWzST6eTjc3Nyml2LVt350Ou/NHj9ebrgnBIBPzOJ5EBbC4s5bdaoLd3jhwbLi3lvjRnN+zE/VAHXWxA3HY7++Y+fbdu7rSogESo8eSyGKyO+O9SmV/MAmvjSFVxSyFbVicNGw47sfT8dH5pgu0u3t3e3M9pCkrmDkgZ1fbzjQ/yFmYQwjBu6LHcQAOxmIpc06Bo3li2zC0bZvVdBpj18auFZHQNimDKqSsyVLWTAaqGptQzDmg8HH8c0WKxfM2qbe5AEyyetyuqm635yKp7c6G0/F89c0J39xNLz79yY83ax05kQAinIYBFJoWy/gfOOVBs0KAOhwzNCjWTfckTygG/R5ICbMnM1bm3nur7kyA1EJeEAqz5Yd/gQKH8o1mnjmpxdwy+BSLTcUAtTA8yQwJg5mYmKqpKAAZKtL786t6oUHM5iQYVNGUxRCAg3juOQAgk4/k8pQNAZn8HvWQp9Pp0HZRVdGMgwHOYQgzIH4v7ERp5lkSlPlf2VYJ1IGhqpcfRD4eBTZRERNRRSepgmspDQ0JrMBs54DAnL1eFz1SAWdgqhAzIRBYkmwYFnhvHj/OTSXzQCNiTElmwwHnkZaTgkYAxBSJ/epkMEYMMUZmBDOEbCWdPbnfMLhzGAFhQzSZqbujuyJmSfb5GvJ9ffyCIr37mlfA5M2rL//0T/5lzrlfr26urwLDar2h2IhCzlkBxAVUIVxfX19cXDx69OjNzXUeUgghpdHXU6+TvMCtTpW1telYwmbiZaW9OS5CRHfyTCkdDoeq5XOBX5nATFMNQRqOJwA9OzvrVj0zhzikPU4AACAASURBVCmoIWLIKR0OhzQliNGTp9UyJR3HMeUJJGeZxvEEJk4F9I7s8XicxjxNkxTBlS2d4haJBTjjHw+/Am/lVn8qNywtsV0x1vp+SXjzr5fC2i//1Pf9clBWKVtd3zse85LUT11KqbBtzUSk6zpHbt5sLTS/mZZZ839rCVudPNsZwVbU7bMRMzscDh6jt16vZxaZOOit187LvhrcV0+Cl4xNbMY0qWrfdeM0DbuhW6/ubm9++ePv/Tf/1X/94x//+Pd+7/e+/PLl7c07IgKiUg8BoKEhgFoJ56lUOrhv31aJqZdoXoO2bev1lQPaOZ9XkLUE45XvuzdOtMJauV/0keF0OjRNMMug0/Nn32TS8XAIlAIKI4JmM4TAgGyWloTMJeuvTnGX/+unaymNqGU0LkVLiMw8qSydPIkI8V73iPdavPKtDDaKTFnVMAMOyY7T+Obm7iefff6zz1/e7U9dv+5X6+NpHAcpado4qwzBPdyBfKxTGtU+yEcrZmgIy8+IEJumGHkvRp1L/95Szn6FQFuKewMzk1K6udjE43gxm4TYTGO6mt7ujodNv2rblggCgj8ph9OwPw7E4PFaHKIYuC/UlEZMYijDMHJsTCFPAu4JCDZmAYBhnIZhYI46d2pEzB+Zykyuz4tLW5dXxz/XSYyIYiwmVWaGKBUdidjS4fM0HpcX/Z4DjOQEp8roRkQHFaU9IffWnfc5bsUgxqgoKtETsaCcRJ0kD3d3MY6hia6sS22ecmLmzWpthNyEUTQdjo+fPW/77rN//ZdJM2TionoiM2O0B+2SpfrUl/RH5xd73u+PB++5HI/H3W43jgnRo0yblFrRdNofbIY/fsIjdQZTMfBUYDNjAoAsRjlDKE59qACgWYRyLgxtFVNjzQVaK2RgNYsxpmkahsRth2x93+33+3dv39ze3h6Px77vh/F0OOyQ6HDcbdebs/PNuzdv2kfnr96+JIxt25btiShP6bg/wJz1QkSMJCm/+OLLw+FAROPp4ERZZp7G5HGgNzc3bduqB/ag8zZBU1aRpf/qQz7C+wm3ZYYvqqQAyZL7EJGZSUppHAJB24Q0De9u3h7vbs1m01czU3V1ZAhUI22YVRFaBQU6nEaObegsm45pEuDQtG3X7fa3oXlCgYFQTKecAKBb9S2EcRzpcBzHwQwVDQNPY/L37CxcVbUkknPbdZKTmhBRiCEyAYCk7F61APDk0dPd8S7l9Oj8KeXpmK7/nx/88+P0GbUjqq3aBmRqGgbFs83F7dsDcVg/ak/joV8DYgAgU/THCg092wnJb3hABIqAAkyAc0fSTJydrsiRQ42JK2o2RKQSPxp8+XOnYcxmyNy6oEwVZkIuqEII5OxkD4hTAQMLRqYE5KFTINlULYZonHFOLV+2wHLOKiBmodQVomo5AwKklBGBGBCJKXCgyrAta4JJGpMIYAAzgmJhEhw4EZb4AsRiEIVoYGSABQkWiuYsifAbkgCNiJQQCI0IuRimlEjhet64cWoYzLbEAACxZTNDJnUwaCZiOfncm3JWEXOmlBkCqK9v93sDYAlwV2AGl/STmpt/5RFSqjQRCEHMzEDGMRFBEsgZmDVwilFjziKSJk+/hJSASFVHMyUGZhc+gCloTGA+Ab3Hn2ZfQ76vj19UvFeT0GT40e///h/8wR98+9vfXq1WKFPfhdub6xjjKkYgNB+bO+Rr4jRNu+NhQ7xer832KXnOdTLDOvvyaimE4P71KSUT9QjsmRR+z1BywxYiyk32MVExOjdz7OGzxKZpfOLkRdgO4cWLFzfv3p6dnV0+frzdnoMSBtzvd8Px5LoUT75WS23HKU+Hw248nsbpNE2DSLJZGhdjnOltiECa5TQevW0PxZyTKklyqVT0j9DGZjm+mEN177PR7+OzEBGxX3cGIM6SclGzapoJnP6DavG32x1qFh8Aueu6l5jTNAGYl6ZmvtmIUz6KG8Ysp6wzCkSMMdLc+PVrWmPBfDzr8rzT6eRGFNVNJ+fkGp6aGOF+MKvVqnqLz4xHlZTHYVyv10Z4e3vb9/1mu33z6rXLXYzwyZMnv/mbv/nJJ5/84Ac/mKYpiboxjKoiKiJzIBRMkhEM8L41XmtNf9t934cQZEqzHpJ+rnzO37PPMyuF9cF8b06fxzylNjYAxkSbzWo47NmGEABQ1AjZXb4xxgi6bNjfQ5o6CK2XvvaYl+/tvfHOQg1Y6pXFNBLRfcZ4JjH5yEqXGrlxlGyoxFn5lPTmbn99e/zxv/zzL19ehyZszi/HIcEk+/0REdVpPNVmAHSe6RG4g47i0uHmPViL4F7YZj515vuPg4BEaD/H9P/n6if9BpuTJhmUVLOogqszTE1tOI3uDDSO49mqr/ek29yKiIl2fRNjPDvbbDabgHQakhq1/SqJutjfzIDAFHKeRDTJAYyqeDWEprrm1FF5vZ99xv6AkUtEse390qjmlAoLdJry0sbp3mEF4QGV3av0YUrL24CI0BVv/hP1vQQ/9UKmxHmXITKwJ8mhZjAzJFNQHTMAiAHlFEKeUmpSIiJVyxfaNXGcQt+1Z+vVlHPbrf7tv/v3/+ov/yynMYuQUAxE5EpP+7lwt7aTnNWvquM4glpWoNC4TbEZcQyIaBbBLI1TzmlKAkCunfalzDcLFWYi72cxEqLwbBRUvU8TAjMzGiMYooGoQFZRsGzWNE1KY8qJY0gZDofD29dX+/2dpNy27cXFBZE7M22GYTg/e/TkyRPL09n5dn93O5xOAUERnejud0JlSDobooSpppRSalqWKXVdt92e3d7eHoeTWXL7qHuxq4hMKWdRSaoq8h43ZI7pgQcD3vubJKdMTKRkFJRSSqfjHjSv+s40393eHe9uJU+EyBxyduMtSZbJwIy9zUfBBMAm9qYh9msgVkDxKEsSUi3RFLt907Vt247jOAyDb39OmE8pjeM4TtNMO2QV0SzO3/FOVt/3w1FSSimfyAzJbWZNVbumV0AVuL29bboWEcbp7pS//KM/+99//4f/oj0fJgPMoDl0uW+xA82HK4HU9uvN4XgLNIppwAigBlqGWA6OGZ3IhwSIwAjAQASmRkUyB4WKDgqeOoP3OQEOxYgQUIhYpF6XIKriFFY10VwXY2clELErwZz0MM8S0Qwlm2oBFTF46EB9ZKzAfFW/9KqaAXgmVRKBIQiYqUaOACJghKQAyOQJoqoAZAKQDSJhkkxEUiKdwPmKjg1Lbp0WbOaPciETaxE9MqCYmClRQAJWmP1agESKfTSYgXlYIMDSF6bS9Y05qEkFgc4b8WwRU8hZTV35jWBotb1pUEJ6DWcjHGd/uHU8ZC9WhVDBXDkJxZ1GFUIERGQ0Q2BC5oYoBA4IYsF5AGiaEJGpAZRiks2ApGjuStAO+bhcYO3rKd/Xx9/2wxZddjOnaxVJkGb55JO/+NEPfvuPf/RHH3/88fHuLenU9isAPE7ja52ef/BR7DrDQBwQyO3st9vt3d3d1dXr58+/cXZ2dn19nVKZHYkIUYgx+uDO02mdFuW69tVqVVDfzAapAQbu9rakxlVdXAih+n/6H06n09s3r9s29KuzzWbDxLvd3pSY47vrGxFBpHEYEA1A03S6uTnGGAMTdKFp14ibyqNzblUuhnUwjqdhGCigd0mdoVRFTZWGV1WOAHA6HFNKNU6tsmj8L30YVbVAIYTDae+kID8/VarnHWXn8fve46kM1eKlurY4v9Rfv0rpRASx4Bk/7fXs1WQnmZPf6ydayOEiM5vqfr939qa/VC34KthbflK/HH7FvQovykCVEMNpGsZxJOK7u7u7uzue1TJufE9E/86v/9rf+ZWPr66u/vWnP/388y9evHzpc1cRBSRs2U45qTE45YM81sI5PP621+s1Ik5TIkMTdcQ33/meanvvD1RN/x7AvPegiIGBTNMUo4UQVPIwWYO5ITICNUUECjGrMiFTgPeME9/7Q+G6VKN+ULPB7wSnv9bK3ov7Ov0uU0oQ3z89rZYAAQkQENG9BPycIJKpZZXJwnHMu/3p9dvbz1+8fnF1sz+chiGvNltVGE6ndb/pukbT6bi76c8v5gHdbCABgEhm2UXw3gQvAG+Bjd3es6iAzSoXDpmQCMzchfK9TPmZv/0ABs/it0ZV3RXJpY+I7LGAZAxF9aSI3DTdKSkiATAwZjOZshkgUDpmZr2+Pai+CIG9tmFm4pJEJyLOzjI1QPKGiClkyWBAgb0XXwLDmUIIMcQYIwfuus7/7M+UGwshoXexTX1NwMoCnT9yVYk4ihZ433u2tBiwqPmWsCogfYUN+57HT3kciFyfSxzGcRzThFD6JaZCTFAMJ5BnbqqZ7o+n0zA0TZNyyiKbVdfGkBS++dHH03h88/pFTlOcc0eDGt5raPGBFNkvaNu2l5eXnrnKHJ48eXI4HF69fKmaTUEMmKjr18RBD4cpTUAU1SKG2AQDBcCUpiSZmcVQRJNkgGBMBKagpoYAOavPmwNzE5kJvSUgagJZET03lYFynq6u3uwPOxHpu3VYU9d1q241HE6ncVqvL9puY2bn2wvIcv365WF/MANXJPri1ratiHi30e/Y7XZboxqZmdguLy9jjHlKjlGJeDgNkrJ3zQjQcvY8G0tJ5yq7TBOwMAbLDQ+e/e0pdmgigtmM3JCeiBTxdDoOh+N61W36dnf37u3r12k4UXG1QkBSzWn01HjLwjknCiGSpSxTHrr1Bih0XU/IJZ1ODVQl5ZMdmZvrt2/X6/V6veG2yymToSXBRmOIXdulcco5T2lCgHEsyqtyDe79uonIdfXZRXGeJ69qAcmYzNhEgSlQwEfpd3/wP3ZneZhIRc/7jz969vd++du//q3n33z67NHxeOzWmze71//9//zfvnj3x6MMhMmDPBGhxH0jBkYn4QMCAnBgBBQR0whgxJ7wVLZOJAEz4MwNmAEGD98DFzSrCBiiMaA563FeoNSskEtCAAMIITCHnPxh9A0FchKwKFl8EuiLkggAgorGyISmJu7iAkAcY86qWQFKVCM0EEkRm5wTEicRAFXDcUqigszepHe+FTIGAlUUFUJVgTRlP+FgEJjVowxmxOYwqsbiuZMolk/nfT01A6fXiGYDd3ExJCOWqE4E8e+d6U1IbusFAPlgtch0+r9b/6rH4gqoWkrOURBVRQIiQuKcRUu4OgEgQFYp9qGqzAClp0gGcO/eB2jqe43HeAKAsiZIWUWyqjnIVC3jX7DEAZDchd5UTVWIJAQFfG/hBf0a8n19/C3He7AwPZM8UQggopKpaf6nf/4//PZv//ZlP4jkTz750zx9/Pz5c9W03ZxnmWQKX3z+2Xd+6ZeVLFAwJLEUQ3SvRRF5+/aq79ePHz9OKd3d3bmLCaK4JMY34IouENHlauv1eumLME2TIyIAsGFcsuO8LAYzUJuGUdg9S2apSc5d18mUTqfTZh2fP30eYvv55y9KGPc4NTGu1s1hd3ucBrNkCsAxxlDxpIvZmBl6kFSczc7ONkR0GocQQk2MqHOwwikdBmZ2BNs0zWa1rq6kp9PJkVhVtfl8siLYvu+R7xFInTPUYtFPiIMuABCxm5sbANhsNikl1ymdnZ2dn5/XuZyjRETs+9YZRKfTyelMbrXivMcK/O6N42fU4VFOzLzq+0rMc81S3/dN04zjeHc3+Pn3oqe6p8icB+jL8eFwOBwORd0Ro/+TX3pVdbxXlZnz4EK/9/H3fv3f+vX9fv+jH/3oJz/5yX6/50jTNPV9tMOwH45EAQjyJGbWdqtpGDwa3rPjYwwiAlVrvtSls8tCrE6iHjh2PowNsMLNS1PmCK9eX/XffE4BsiITIZgnJBTLMPg5sfIPfkT9+yX31evC6gy0VHpUgGQ6zY2Ajog8Wtrl7MDEzIRBROY8N3tzSn/25//qJ5/9bLcfFBEwADJwlKxN0/Rd03AIZF3bnG6vw2rtlCIAXiBeBUBUEzCnxZoZiCYrXqxzBkChBxC1lUbrJDfPt1W4563VT1Q7OPWen4uq4mlwfwbmZrS5FQwAABKT6AjczAiaDEwLHzh7FY0YEO00lRYJSc6mD7iUs6MPzc1d/4x5VtfYg4Gtf/DVarXdbj2Z7cG01j+at9VrY2g5vZlFufrVyaeBENRBwf3hs/fFGwaZk2AcJPhp9GU2hHAYx9M0+RwbVWNgDL7EhXKnNV0dxiqiAYnqlMTglCV3TdtGvNhsVuvNZnv+8sufjsNx3fVpGoDeA5+198TMJur6Yg6xb7u+7ZoQr2/eEPG3vvVRCPHTTz89DMN2tVbLhKEPIYZmHMcsk4BNktddl3NGYg4NmHEMMUYFUIUEGSC4D5JHM0su7qZMWa1hZi8fgXiYhth2blOppne3t7u72xDbwAEBzaBvuqbppnQypeE0np1BQG679nB7m5NsNltT8dakqgamwASmTJhM27Yzs8DUNDGEcDgcxnE00TROx+MgImmaPC1FRUYPoTUFt4f11I15vzMQK1b5/nQsas331yAEVSn3T8oqIsPh2ETumma/u7t6/eq03+UpEaN6KJFKSnmcRgJj5gSJiEyBjETt4tGjy6fPN9tzXJ07VzZNWTJQsgHHacoUGuc5P3ny5PLycQhhGgZRDW0XY9xuVjEQMx4ORYc/1/eaTBhw3lbYcYWaAijNz3QIEcw7IAQFCMJBm2ff/DtD/tl0++aXPvg3/4N/+J/90uO/l3aw6dp8M1y2zXhIF+HiH/39f/rf/Yu/7DYjkpnTC8lPnLrgzSxz8FYYxIiIPI4qTmplAARiZzCCwYSEHLRxAiS5JM8HfTxqRnImpMesEiK4loEDEhWZGSCEQESQs5Z0TSBEFFEAEnF4A0SAwDkJMZlK10ci0+wtM2OKrt7LAmpKbIGYmJuAJnEYRp/UuVDNDagA0EBC4OVdMgxGFDKIAeRs7NjIjNGzbFQRAUR9eknwcKMzELEQCGlWVhc1tyG6rVCx3yQGNNA66CuIToHcb9NZCWwm3n9QyyJ+VyCAT7PRLcqKaY4SIatbq6BHL5CIOOkTkcCsdDuIIBTNigq44hdA2WMiwASIGUxR1W2uvaBAKXL3iGhuYc2MIRASmikigJFkk6KTBzfU0a8h39fHLwz2k5xDjJIzM6PKH//h//d/f///3Kx6sIGZNMv19bWb46llNEwp5WF8/frlNz74luSJQ4NWl0hCxNPpdDzuY+Su61NKd+luGKY2RlM0EjIQKN4JVRc3jqMzD2F2bSnZU6puQ/KA7eb2IYX5s2iiT9Pkr3N+fn5+fn67O3z66addu56mPA3Jv2y96Vdtc9i9Ow27w+HOe6kVZNZubimJioMz5Jw1ZYjsVCUfkW23W//Irup58uSJC/fdy/t0OMYYnd/oyjeXbLkWzsd9NWSi1r5N09SJk5+itm39e1er1TAMbjkQQlivew+5Op1Oq9WH6/XaLdqIcLZRKdB0t7utheB6vXYerHMgnTZZaWl+Pofx5KhDzcPwdBwHH+65cY77iY9jcOt5n8oeDgdn7Tq2dPsW/wIf9+Wc267jwG0sn7GAfzUni3IT27b1nnpRf2X97NWLEMKv/Ru/+q0Pv/HDH//o5cuXHmTedY0nKatqSur41ieKgZgIUhqbpkTJ27y7OYHZiyqq9beTb7yludz6FoeAEJHkDKbC/OrtuyeXj+KmEcBkoGaMJUnQJL2n+LfZtNpAxR5E0rn9oFsCVPjtEVhF8wnv4T2vIP26j+M45YTAMbYY+Hg4dd1aRHZ3h6zWNG1SfXv99vt/+Cc/++Jt30dBFlEOZAp+CVZ9u131KtKG0LXxdNx3w9g0DTRFSIbIy9OCAAqZ5u2vxnwtQYshpDQWwzjVqsgtZ3wBp5dUwOr6uBj91aqXl5BPRCsTnWbzG/G6rPySElyB5LxUAFQDBbLCMUJ1C745drA4Zqi5itOQ1BTqAFPAJ8mAsCRnItpd2t/d7h2r932/3W77vu/6xttAJZWOoj8Uy6SZCvuXWBEWuSNNiEuBXM3Zc/fy4uO4oHc6Na16CPtZ9SYLMzNFwnnwF1vPyJl7T6W/gKGt1PHIzD4GF/Kohs32/OLy2ZvXX04iRqFUuu8faGBw7wi1jOj0ZlPb9E+fPn379u319bWbFkZG5thsmqZrPUdOxtTNe4HXdCE0CxNjdXQRkPwGU8sKrKpCgJTZyiZCiAqYsvoZvn1364szAASKIVLDoe9XMcbIqe/J+SaIHGN03krfrlIe5nxIrV7TlZzvj4Arh8dxnKYJQLtuZZKnafKggqbvAFRENE2WY4yRsEqypaaULbtCPzcatC5TKSe/553SjKjr9Rmgvnnz5u7ujksMA/uzpjA/YmCGoIqSFWUSQArtxZOn/eZCDNhMxJCxYaz8867rxjFpzsfjcDgcrq7ebLfb8/Pzvu93d+/atu26VQyh77oaJoRQE0cSiNYWrZkYBAQwI0RAMjIKHKuNSoW4ffs04JO3Lz7/h//ef/yP/9F/srKPenm86qkBGww76iFLMv34O7/WhW3KRwmTS8jeG5KL+dCv8Zs5tA7AnFxNLADgTEw/1R4sXjYFAqdcemY5lnAFdVoFoGQRN/wEYYCFBxWKAZgJYBG81AG4QSCSwgI1MUM5CjH0SYEsZS0rFwsipwzTZOxSVlUOgFiMtKS4nsA4JlVZSnKWK2pSZS0CRCBCZCIm8MVB5khVh0YQoj3IzoHZ//b+/S+OOaDHbZbBkZZzF8pyBEA6iybM7wqtRsKSYabCGjECGLtwG9zMFCRrYYsaATjDBeedwwAIxERNUdN4JKJCd/JbiMwJqHN4LygAQgQAjiWxA83AyBBMEQgc95oJcw1GQm8doJvVGIEiAX0N+b4+/naP+OrhYXSMAGD7u3e/9Vu/ZarD6dCsEQzbtn337l3f9+v1GoC2Zxen06FbbW+u36zX225zpinFEDzu1su7vu+nabq5udlu82azyTkPpyGlxBRLlc9UU0R9QfEYq1riuCa6tvwrBvhqvpnP3Gp+wzRNmiVJvrm5YeZHjy6bprt9t3/16moY8mazWa1WxEoMKY2IdnFxMa90lHOeZFa1GXmYMhqEEGLDDGhmyTSltF73zmZ0f5RhGDabS4deFxdnu91uu10T0cXFRR3s+Od17UfV7/kruLK/aZrb3buqrFsypnyy5wWHj02WEXw+bSuBxe5/t+AQ+plZrVaHw2G32y0pWADgFqY+tdPFwaHUNBV4D8eTI0+XcFR2biXf+s8ioiKiE3n79m0tlUIIwzCklDgEnmWHBLO9u0ExgxE9HHY+zPQ5YdOuHO7udrdt2/7Kx9998uji6urq5dVrySp58kFBMRYxIUZijE2YDQ9lUTFpsdaBmVv4oFB4wOR8/8hZOZSMhymr5Hx1fduEy0CNRw0BArtdtQF4wPQ9ldT1AEXU5hXY4nG0OGsIq/eMXzhmjnSviJsN8cCd6w0shtaIU9ZpTE272u2HMQlA2B2PP/vkrz/99KfX19evjhkQhkkQkTgCECOu12uV1DdtE6Mhdm0kItXsaYrOshbfPqFYts1VPShkQjID37NnYAs226uKZZjzhFUzUbGZna0jaFnUzh56tvQ0gkVGn38NQUVc99Uw1lcA/LlXzacIVvhLi5rGGZKzbBE8qqnA/4c3w1wsFMMFNEJVcjLzjL3yJEnyMI0xRpV0cXGx3W4dmT+Q5L3PgQy1XF2yfwGKtdKDN+Mn8AER1B+QctKIQow+ip9OJ8mGyDGUAPQatFDpDP7emZGZV5tNhXyhAD9ipJQzcziN4+MnzwDg9csvQ2C1xPDee3N2XWV3V/WyT/4vLh8Zwt3dHVP89ke/BAC3t7dNE7MaojLHEJq2Fb//T9OEiG0IdQYOxJHJzNBITEwMGMicoOprqRAgic6JJaBqbbfyFSmldHt7u16vnSrLzDGGQAwAnooXOKSUTofjNA01lBWJYDa38MaBZ7F6KM44TiEE/6fTaTgeT145j+N4OByyFOtgmhIFlimN05Ty1EgTORS0bA+Cp+Hn4r1FIS45KxqKmciYUpI0bTabtm2vXr988+ZNTmMbigwSiWwGA673dieMrObWMo82j7dnl+qRbeLck4jIQFjuEKQY49nZ2arfADsfRIdhOB6P/brXnAJS07VExESKKIv8pBgjRHDUx8xO5/TFj2YUOiYhI19mfKCECD1s/9N/8s/W238WEc66Z7Lvx2O63Jxp2m/W7STatm22LvTbj77x7Z++vTnJ5KCHF8HrKuDM7Rijyzw9w1A1z6wBv3cVEERlDgMAQ0DymZU3VgjdJtoMTZFK3s4Ca/HiYikAGmQofqFFaDBfXO9XFGkfeBgABiJFIHANNTJCJEQENUA1VEBG51UgMooYEijAMI5mEGPAovtfAjaF4t68sB/Tuc1VOjJGhN5NNFCAhSf2LCAXN8L09dP7XAaqEAuNE9xLpt6iOienGBTHzjnuzwzqKuvrNWguie/E/ih48803aZNsGJSQqi2n54I6ttf7rLyyK/o+j+S2YyWu3V+VyulhtTRvwuQjWwUB89bffQqFrxuqngdcidX4tX3L18cvzjGOYwxERDqNNzc3//Q3/8n/9f3/Y73qZHijpllFRN69e9e3rQOMQEEkB26++OKLb38nUmxCCNnzu029b+1UxtvbW99xt5vtzfUNk/ksDox8W1oqyqqdd43gqx24OiWoHjCVkVjNPx0hnE6naZoePXrUdO005ePueArp3btbADo7O2vbdnu2zuOAqFMa+q4Zp7SgSEnOGczbSxKIEM3UskyQAnJAxK5tXYboP2gax/Pz8/Ozs+PxmHNer1bH4/Hx5WUxR1GsmKcmHPhRc9i3223btg53t7BdVgDzAqQisl6vHS37GBAA9rsdE6VpcrLK6XTyf600rYqacs7HuY73Ut5Hfw7S/HfPQK/Zff2q67oyH6teozc3Nw8y32vtXh1oPI/Lr912u106T/oZyKqppAOj500DAANOl5UBdQAAIABJREFUaShhhjnL0lvFMwAdak7jfr9vYvjWNz+8vLx8+fq1mu33x4xT4EamxA24OSczH0+HENjbhFh0qjgXtFDqwoUh59I+4auETAAIRCaWFRgxZQhN8+LqOgYK/MiMuohipadOYBXSP8CQP/dvHnjxVyGcQz4Nsd4JBRox5ZwViJkVKCcVBeD2dj9OU37x6upf/dVPfvazL/bHobABQwNowyk1bQQ1DvDBN56nlJqubSIjYtf3IZKkHGM7paGVKBoQGM3A1DxLbzb6Rj9D5kM5XFauAnkOa7oXdCGikJgFT21ZEFZxOdaeX6ZO3eoAtsIJr2YWWHFRE9NcbMwK/2IRXkcoCHifX/++PU9BlVDyDe+lhlYJ8AgGJloHjLPcrohjKytVRMbTQAxv3759+fJl4Kbruu12e3Z2VsfsFVIxM7NNeXwPz9fqzau+xVLgUV0PvFIqk3Npi+oNoGEY2tgyc9N1viZ7U9w/GtoDkAmaJ2RGDIFClZUGQs1EHBRy2/fPPvhwTNNxv7MsZvLVYVSFfJXw6d6h5+eP2rYHgN1ud3H5yF2giqAHWCGFEGLbE4VxPEmeEDGbhcXrzy75ZdQNbthQ2mcMgKZYAi8IAcCShAhPv/FBbBonVpRL0AbntWXV0Yn6MplkoGa/3x8Oh65pvasFJnWR9NmXX2WfaPkTejgc3MWnRqi/e3frvJjziwuPFAruDqU5i5lk9QE+g6k96Ag8HOstvKbc1scJMqAwTpOIEKK7an322Wc3Nzdd01qWJsRhmDgAoJZWSVlVbMrCzMhBM2wvHjWrVZpktdlmwH618k/XNl2MccppmtIHH3zAHF0J7R4/fopu3r5u+/758w+ePX/exYJg8+nk7Vffa0JwRpxOWQ0UQLF48PpDRMPR/RaRCn4wIjy8PD7dPD0e3nHTnUY77fZPL55c3fyUYWLmaQRs14mGIR0uzx7/7EugbuYiOlxQ9EkUKzBjJkNTkaQK05RcwOYNjpxziRy3RXuoWARjuSY1jtz8xgYgCIjOrWUmD/crF4sEwBCN5lCbogLzML4ZU5VUEQVTUgVnvFek6jueSAVvZJZCYIJMgOYhqWaaARFMPCAByyUuD7K555yRVqOjrOLlx2JTU4d/xOWtLhU/LjjHkm/h66vTFoBn1ysBIKj9Y/LR2Oy3DE5pdr3M7K6r1erG7baJiMEZ75UsGnLWTBmZAVBEwb3VDQDU9QZLljuW/EIXUVtpkgecfWrt3vqzGOpAzS4VkzJNVDCCeQX2j2lzS9gKhFb9GvJ9ffyCHG3bSp4A8Orq6ng8Pn78+Dd+4ze+//3vZ1MRzUk2q5Wqvn79+uLiYhd327MLEFXUKZ1evXj5zY++nabBrBmGoe0iRhyHkYjW6/XhcHj79u3jx4/Pz87ubu/GYXQsVNKTRDwnwLfSNGvZa3jDsvJekr4qFHQJXC13fI5kZrvdrkl5u92GEPb7w35/PD+/WPWblFIbYmTb7d69e3cNlogCzNvhMAzHYfKdm5kDUYy8Wq3O1uumaTSlYRh0Gtu2deOWtm2HOZrPCZP7/d65lzHG/X6/Xm1rPnvxqxTxDmhVLXo94fwrzxL0iq1+0rqJOlr2/z2dTtM4uJTOfU2qxM6nNEtiFQC4xtIlf36efVf2sMQlj9S/5fb21ouke6PIXBrwLs2C2YezBvHNYRW2DB7wuatPAot7jakB5JzZKzAqHuzVzifnrJaJCFANJOc0TVMeR79bxuFARGAkktd99+Txo2mahmGiBmLTZIXZOUanaVivt1ZISn6H2GxLSwTvTSiWte9XwV6l3fp7ULMsOQIfbncxUNdE3XaILTX350Hu5e/wVRHXV6tkp/ji+4lJfqVQH4b7JTFuWhAYpwQI3LSa7G5/evnq6s/+/C8//fSnYty0HYbuNHqROhHTZr0ysybGi4uLvmk15a6NPoHp1iszy0lDE4eU0zjlpuHqxq1gaGY0fwSraKtCteWIWMAQkYxQ7nGIZiEiBatD+9oveEDyXHyLwf0wVOv87f4ULSrjgDDTMg0Q3M/ACwy/u8uPMC4J9bN5D9WhK7mXfZF6zJ1iq5K85TTmAdDyd1XR7DidwDBNcsq76+tr/8jf+973mqbp+z6EBuA+sqVbtV+F/YgzaxJ1+RNpYY5iCyLA0gLHezd+rzpNum0aIkpSSKT3qNt8FFF+jePgWcnMuQosiZjbKJJXXX+cUhvDs+cffHY6yWT0Pl/E3r+lETEyV2yvZqvV6hvf+JDo9c3N227Vb8/OXr965U+9CBBp4ZrGmIb9zAcmIkQiM8tafiIimhajLA8fE1BPvAMVAoLiFA/A4emzZ9OUD6fjarUax7Hpe2bOOQEjEqhloibGeBomhHwajqfj4dA203CUPAkYEXv7xjnqdR32tzEMg6dEPn78eKZFlEbknMeIS3KKSAIlA0GySPHn8gseyEGXC4iCmoI4dyNNhty0LSJevX79+vVrTbmNjQpamLNetFTtSIxW5p9iQEAUw2q7NQhKFJqOufQ7mrYzgKu3b6Zp2mzO3u3uAjchhBjbtu+Y0ABSztdvrpApTxMRnl1cNBytLTY5nhikqjkrFGtZ9PmeuTbVpWGGSHG+yT0AQInwadvnKW/Wz4ZJUsLz87VgajbEFNKQVmfnY+Ymdsb9N59/9NefXWQePfxAxFTLXHGOiRcELmdgDudTBOenLOR2Ylo2hrmtUBMIqoGqgaFGICijNjNQEywq8dkXwYAIQgSXBPuHRERCAl9fzERAshhANp2GjJTdTlPBwHJOmCbzU6cKosoJOGig7J5MxQVNBJFSkuV4CtyZDCCL81aBiZDY2ZdIpqqMhohGiGrEwMxNE5abYJUxZxV32kEu5IvgvcjsrlJalOvAzh8OSIhilkDAZbeq0EQ/D2ymhveDvhAIISAW8lSpGZhtHrgaoYqaiaM2N7EyU/A8QgNEzFmJSoqDKWKpRqyPvZjPDLJqccDieI/3VMUHfXafOAsAJFKC6Q1AxUzByJSyGYja15Dv6+MX5+AQhv3u5cuXgYAJ1uv1v/8P/sEnn/zRyxdfqlkSRdM0ji9evAAKsem6Pk7jKTSrm3fX2/OzzebMOC4jrV3c0nXdfr/f7XZn6/PHjx/fvtsNw5CSZMvL2AbHSD6S8qLfkdtS3MLzUUvDCoRq0p3PtciQOfZtSZbr+/5csWnamv5nZp9//vnV65cAWZVijCFGt9jyQZBPHpZU0i5G7rr1eo3BtXyD+26b6eGw90rr3bsbIrq7S6vVKmfo+24YBidD1iXVEW814XRWbTXSTKkYLSwj7B0PHI/HahbvvEdCdOakx5H5++n7frPZ+DdWAAwA/Wrt0MsFik7mPB6PVbxX34mf9vPzcx9FOlDMOZuoTxrr7lI5YJWbV1rjrsAh2u/3S7aS1wFjThg4TymEYCIUUDWjkXuuisiYx+p6qqoRwW1CPLFnHMf1eu1s4YtHF5fDFGP7+RdfDMNk0Ti2y1B1MwmhSSlV48nKj1oM3O5Tjx8Esj+YgZiV7qmqANBpzIjx9u7wZXij+ZzA0CIANIFrUfhVG0b8ytQCZr/QZSjfQgd47xNdtbKiUFJ9iZnj4Tj91V9/9slf/tWLl1dJMFsYsxzTCEaGUVVDhLZtnRb5/Pnzi+3myy++WK/XDsJjjESccs5oAkWWmafELRmCQSYIjCQunYPFeBTQTO0rB5ohQtYMkOtIv3ZtKt6472JM9761sog6cAnNV/AdEJH3kN8LCagitznJff6FLvSy2slGULUmhJxNDACMyG26EdycfX7RRTleC8L3cGnOGQGZuLq/ZnG3J/KH1Jcyf5x/+MMfbrfbJ0+eXV5ebrfbrusc4RyHk5+SZSQ0gHfMHX+WhElExPtcFnBKE7wfiFc5EcyhadoYWiJCYDAMaJEDED5AqhWWOLB97+Y0MoTAnDQbseY0oXSr9fnF5ZvT7j5evLxIGaP5+2FEWMwes6qHeT59+tTtVQ6Hw/X1teQ8W/mVsXaMMdLKz9481tMqcfR3pmieV4+IQKjZibpoBshKRogYu/bp06chhKpknj+pqCpGG8dpt9ttt9vQdIgmmjRZztM4nk7Dwe0xfFjhYObq6irGeHl56Z/RP6YLm8/OzvxmDkhnZ2er1SqGtpi+FC2x+uQ22ajGRBSpevPY+0Prn6fF8KXJBIGdlOFagKZpDofDz372s+E0NYFEhJtGREJsF1BTzQwJGTmE4OYXm/NHq/VWgTjwlHKMbcoZkQLh6XT68tVLEWtXa1XFhmLbxNgQUeB4+fTJ9uJ829FutwuE+90dEbddP0lerTauPJ85I1MxEuOmLLkLc1oyIjIwwtKZyQRKZHEY0OB0dVg/eiot3x72/ZqAJUa0DMYBJJgic/fs0YcwNdCxqZqB+6OYERkgqqmZUWnvkMtlWWSR5mqoKkSUE1AoJHx/UmZBV7ml50mXYwqy0We88+zdsC44AEAMwbwp6WZSICIGMi+V5Jeb5ocOrXjGgIIYIDKRhcDOvTRK6mSDbOt1hNk+zeNJyk8krmM6v6PEBIsPDSEZqKcIGhkAARLSLGojgvKU3ecjzLpCLqh1aaDg0VFOdpgf+9ohtSr8IwCZ3dcrpqq/EyEaF6q0358gxWIalAhCoGwGeE+4rfTQxZr/Pocfi1NxGV3O/w+AYITIZslmiWJxoUZAmj11EGaG6GxaLrksgf71X9u3fH38whwiQmi3t7fDMDy52N4ed13Xffjhh/0afvD/7vM47u7erfuua9ubm5uLyyfjMITYI5Gk1Lbty5cvf/VXLzzwOuekqrFtJOXj8dD3q81mc3d3FzA+e/acKb5+/XoYJgGpWV5F4sXs86saL17RhU+KvDx9YHVQeUQ1lG8YhlUTh2FomsYQBhzW67PNZhNCo2Jt22qejsfjp5/99W6322xaj7ESkZw1pZTEpecSY9xut/12bSY3Nzf729v1et2v2ukuVzDDzG3bppSIOWfpm5aI1l3vUyaZkrsLONRxYlXNn6iMVvd9OZ1OzJw15Zy9vFj27L2x53NFLyVdZNhwaFetb7HtNrpHQhpGB5DrrqfV2l/nOE3VhNP/0LatSygd1NU5xsw7Hb1RXYHf2WbruHpprF9Pew1er6WVG5BUGF8zDD1uUecoPMN5WlgEmUngPogciXxi3DRNFgY1T3H00I7pNBDHDz54jkRXV1cANOQkkgCwUCJnC5Cvpi9UW+evhij8TXhPkrZdia/gGKZxONt2eThcX193EVYNBxAwgSZW78r3DDn+Zu5WnSPVS7DkPcIiSaL0QQhzltA0Pbc//dkXf/jDH//rn/x0nGBMoAaGCBjVwFSBY2x7woNmCW34pe9+d9Ov7m5v+753v1ZHHVkkpWQKSdR7H7NoED18aZZlKCzc3Wy2moQ6OYV71Ipq6d5goGycJSBhhnyleRyCF/rLv6/hbA/gMQAwos6n4p4JSUV4YgoPkt/NxC8IVtGZQa3anZ+JVEiDYCV7wEouoZvp3XtTLa/darV6YK/iN/lpTEuWZjUvHcd0fX19PB7btnWyQNM0m7NtiQCl4NDR31gbmzkS6t6QCRZKuXKZ5lvF62wRCSF4h4u51q8F2jER8P0jXFkABaSBUhmGz5NbVMjUdQEA0pRX6w40m9mzD75x8+ZLG4b3nXvuV2ZXOVaPE+/K+ZP+6NEjv/dubm4uLi5evXrF7OAfa0+qidGBVs45DWNKqW2apmlMChttxjNaWQZoiOQULTITYFrF+MGHHx6PwzCNbdOnlFarVSrjUMs5v3nz+urV64vLx88/+KDt1qpKaJXorqrMmHNpX07TdH193batpzL4DtX3/eXlZdd1LuoGgIZDwEaCeX/KPRuX+urC78jJmrhsZCyFYX/zoM84gKRqIUPMfHV19eWXX6oqYnQp6TAOXdclFctiIN484ECIKAZd11LTPXn6dLM5Y2YOcUw5HbXve1+327b96KOPEPnR5aXft4V8AcCxWbUrInq27a6urqYksZ3vNMm73a5ti2rUuSkAxsyAiBDMBJV9am2KWmRcBsBgYooGJiZRtQ0dRjrdDRaarltNeW+YBQQoHE4n4q0Zq+Dl+bM8gERRBT+pLmUNSIBi5klFzqOZEFhVmwDk4vwYUxIiQiDmDMhlPaNCFASQ91jWjmcYmJg6VCnOzwCkMg+PYHK7f//PVbIAeDwefeYWgq91qGzDcTSAkZNnECCCCGQRJsdCTARGxWlMFQKBn1h/6j2C3HGmarUe0flZQ5wbr8U6SMAMgqcUsiJCNjCDYFmtdseAiJcr5+w7ICIgUpoykcNyku9w0VREAIEQ0V002UxVjydx08uiEA5uZ9WmMf//7L1ZkyVXch7oyzmx3TWXWgA0gAa7G02KZJOch7ExiiLNNBz+Lv4bmc3IbH7BDCWNOBRFstn7JrDZRDcaVZVVud0llnPcfR48IvJWFTTvakM8wBIJZGZE3Ihz/HP/Fl9fVd1NV8w8TiUAAAOg6NjbwfHk50h0OFEGnoLSeac4Ho9qKjr6xDAB0ajdHGmnNo1GyZy1fWq0RuQ5VfIarczbvV8eXx7/Ax0Th+K1fQYMGAnIBDBl+8VnV/v93iuz+vwbT3/r+OPv/121vBi6vaTDalnfPP9lFaEqsGo2fcpDHqioh6Er4xkmCxTVsg0ZCYuiSJLKuqylud3fxapYbddFXd3f3z//7FMTSznP6W2WupTGhhOYoUhOaZhq314SUoXZcs6AFELhmrQQwjDksoyg+f7+/ri/Rev7lHi0Z+KcjSluV5vD4RBrJtTPXv76k5/98GJdvP/Ox7v7m8OenMd4PBz8TKqqQowUuAwAeRimkePd3R0iDl1/OmmczSoR8fHjx6vVCg0Csar2Q6dsbSeusptLWEdunr+3XC79r3t9g2Yi0pu1bRtCkKrywuv2cPCt9x6xKIoyRlUUMy64z/0gw6wcSzmZixeyuT7QY4K7fjgcDg5yZmGk47G5vofJfS6lBFMAkfeSiQiZgLCIY9gDEiqYR2aFMMri+97dSofIrKqpb0+i5NAkpzQgWEHIzJr6YRja9sDMhtgO/YNS0QzGCHiLVaGqfo05ZyXMYNFdbY5HpAwA55tlU4bb21u9dz5bADQKRIA55xgoZR2nTUSAQSc9Op4AvAdXyS/S3RERBlXpCaAIBKZYFN0ghNVR8uev+mzHd6DaUgHEBhbjQ+gFTIwWM2MuEHCaVYyeegaQgciRhioZIGjU7Na2wMQcAUCRFCmr5uIio+7a9Omnv/zHb3//01/+ygF1koToBZYygbEiqmnPTNvt5vHjx5vlarfbHdu2rIpYRh7Tk6wsYgzY9wBtFjXIfXs0ZqzrBSGIWZcGT+AmhBkREUAa3bvHNYVmVR2MH+BM981Zc87EaKbmjY8JcRVF4bvsHNcJyiYE2Ub3SOJRHuMafzNAFkQzdJIRQxi0MyMDBJonVIaOx9Ar+WkiSQbIpokJuAgT8DNGRAoPs8pxrosPIh+nCp7MHANTSsmNghAZkTSLmNVl2KcuD63bi8diTHPmYLHAWCCxZul2+9bMnr/8tZvxLhaLpmmKshxdN82NB9AUVIABmTmDZNE5v3tCfbLb7QIXRVF4ze38TDNjBg+eUFQA6HMipRBGUxlkF+Cgm0dUVBAyIzMSIwTCwMbBZOgQkQKlJADYq6raYvP45tihZVSJbMwEAMScB0GsKbAC9iaRAhFlkPZIFxcXfeogll9594N6fd4rCYbdsTvu7oZhWNRlCBTAIumuHy4vL/f3O6QMRgQqWfu2C0jBZ6Emk/+7qRpaBgMxMiAAYwrMMSxWi7OLV59+ekgSFwEAejBkMlRkSqqD2gCAMVRNnfMQACOhDXthsdwDaErKHAGs69q6rn7nd357nhOS92gQ333vvSnYFs0sm+BUeXMAEM2STaUIUYc+qTJwHnJrqWnC7E2DiITBiHSc9REhKSEQGXpzyhAxdSJKYKFrD5vNZr08e/Hs81/87Gd1QBlyAAgcgZDqep9TsJ4jM7EZu0cjUazqhSFuzx9vLh4NljAbYeYisGHqetecM+CybpiZVJDQNF9d3VZVtT2/HPLg0/JB7Ozxe59//vnt7vjhxSNVXcTGc1AP7R4AyrqIVXSCcUDLLlBDJJypiVkA1EG6h6krxVjum9qUNRJSYu7NjDOrriOZQFevbBjulTiWzMsNhIyZGBVMVRQMQszMkMXbTCLmgBAQMzMIIAdCpiH3SfoYiSikDkAFEYhZAQCSmSkqBBiy+hsEAGgSIiImyYaIOCOKEMxQ1cB47kepZWJCZFMzYFMjClk0BEDSvh9AITCYACgSkSZEALac04AIjqqcL8oMhJSiSoEM2B8G4gg6BAQyIB4FdWiqOOajmhAH8qYNB1SApFBGEIXAgUMBACyiJqRALKqewgOo40TUtzxRcfqFmApkIGfLq+FMozDURIYEMKgaKQcPblQzAwIyN00zBBttflRFOhgddCApJAUwCM7lhJY5MgQVBI/bUSAAYhAAU2AGM1QBwsCwlJTUMiIQ6wS8x4xGUNEMgTlyqaqAtYmoZABi9oIGTHzhMh3ccsZ45JdQ0JqRbfyEBPVLyPfl8RtzIJrKxcXFP3/yTznn5XIZY3z8+HEr8kf/0x89/9XP7189bxbL3O/bYy8i5fU1YFifUYg1MKEB4WipQub11TzQx+vrm9VqBYYvr64l22q1ubi4qAI+f/785cuXcwCDi+KqqjocDiEED5e7vr72ULiyiG3bViVWVZPy6IDibAr25pbm/X4/DIOZxlhWVZVSCpy3242q3t3dFEWhlnMe7m+uc84I1rcdIq43y7Isl6tGVcuydFQ2enkTzilzx+Nxv993Xdcsqtvb27Zti6JYLpeElCWlnIZhgCu9vbsuy9KFc7vdbn90Imuqqmp0pDRzvqt35W+HrixLJ+S0h11K4gnv3jedZ4Cn9u6OFUUEiOZgwFmbF0I4Ho/MzW63cwR7d3fnmsM09CPDarLJ8UALMMXJ850QYmAmTPIad8hHdj46m9p1YaZtwEn4u7cGYTIOdS/41A/7w97/XFkWqnKa++dFf9d1rjP0QHlnq3ZdB5rtxKHRf3BOpR/6fswc82DDUO52u7ZtLSMF5oiGmFIiZDdTMzOFDDqKyhTsC0dwb0O+MZRWHQAoIs/OL4F5fzyYphiA6cyErSxFs2dFODtxnv/IRMybDM0eyJAGiGhIvmmDqNZV3eckYmoZQ/QWLCCL2TCk7373+//w9/94PHYhxJw1TQ8JMnjr1MA4UIxxuWg++OCD8/Pz66uX+/1+tVqJ5tNUAJetz9crItmG9nhU1VCUzDyG7I7c2LGdLG+E1BkYnIa10KxsBAAic8e8eb40E2ideTszP33oR0RNvWHmEElCCOaanHm842dL7syNhKRznp6dmMHYKUH6tc+aXiMsnco435ZXOeHTmZbzyBgBjscjIS+Xy67rctYkOasQhq47+Ljep/Sqau5itVptNhundvtEziH/4XDwjlJd1+vNZrvdusVuEWOMkYkRQDMicgiUUuq6ruvarutc82wg5+fnPNozxQcW6OSrNPfj3dlItRuDGdyonscMz7cnSw80EHpg5/q7v1ytXvwqB+9nmPXDMH7kiCCZgcVAlUDdlLgWoL5vP/zoq48fP3bNMxG8eP7s0aNHV5IMlANLznloASBWVXvsm6bJ/dAejiapXm9MZTR7mRYBnybNqejjhzjxby/PL8qyPH0AYDKI9jXn8ePHjrSnGzWy02c36TdG8W+sD/8/DEx4zYzTiIjRfIA5W1Ifj8emqdwDaXxoJwLhNIyG0ZGD3MEKmGgYhiFrvVyuVuvD8fj55597aw+RkxqmRH2PgUHRTZ4QMYTIHEfrQ6KLy0ebzaYsC8RgziBISvTgvwXokAZVFYmvr6/vd7vt9rw4HqMUvhExYNu2t7e3nz9/hoSPHj3anJ2llJmV5MFZzd9lTeqdx5neP5NBROTU6omItDv4rk7M6G4dFKJh1+6RlKmsqpgBe+tSykOfqSTn+xHpiJWJAwjAOA8nNAL1uyemOY+5QYjgrTRQoABgNJEU0MzzAgBfl6j6DxHN64+YoVuzeJYdQDZFzxWY/EIMcGRcT6kzQATCAAzzVY+okgJjngfvoFNWupkKmCcmpmTJPK0hRkCFcXtk7y4aAjjVXH2LE5VpSuZ00FkE62+T11HjJaiZyVxpeNyFuL8JTvl7OmLRkb0BiJOS2V2aFYxRsxki1HXxOk1DiQKRCon7kIZgIYiqf3CgGcwygAG4wZU6gRYRcxb3xfaRuWomGxmzfrc8/Y8Ipojg8Z1ycpUNNvqyoAIEpnGdEBOEh9B5tex7o/Q67RE5FgxfOnZ+efzGHCpioGVV+QLtS3/btvfHdrte/sVf/MVf/6f/cHf1OWBU6LPYbn+keM9FUzUwSBurJGmA4NgDkWkunBCxqqo0CHMIQV68eHF3d7der7erVYzx0aNHXdfd39/f3Nw4ynr+/LnXKymli4uL999///b29rPPPjt27Xq9lpSujy/X6zOVrGYhBHMiNkDb906GdKQkYogOOUJZxTHcxnDIw/5wb5oN8r49mqWu7RaLhdcNRVV6TbZY1B5857AEmbbbddu2x+NRUj472/iiWVVVjPH+/v7q6mqzWXkOwfX1Sz8N9yx1RYoTgdwAwKlNXnOo6m6387qtqqqqKtpWUuoB1JzsjkaEAJ6/nImCV/NuBMZoSMBIAKMRn4r496si9H3ft0MapOAwR0vNZbGT+mb/ldlOxk8+SX6gvU15GM6Fm0lKb0w7Zzd2m9C+X6DHE8+0vdnkYzbB8+LYRY8zd8XJokVRZBVPs3uNY+l38vXLCSGs68qL6ZQSKM4FOpHhGPkKipOxmKKCfqFh5htuLv6ahEnRZQBmTrVUMMimAHQ8tp/96vPUHt57+iinVEUtisLR++ixZs41ed2A5ISxYmZOAAAgAElEQVT5iWhoY+9UDbJqO/RFWQOqgIUQhyQi1qyW//zp59/97nd/+tP/NiRAhKEdDIA4TKBlzhaHuqzqun733aeXl5e//uWv7u7uXAbJgVJKAm8O4hzLmBlNhiygpqj2JsdspP+h2huixPmLCXTg+BKh629tVn7OotCcs0/gZude/8EuJf9Y/Unwjsb0Uw4wZTL5tlEQ9LoP5ylx8Q3INxLM3jJQfYOIO/7zodQ31NEECAGKokhDRsT9sR1LN+CT+5kdP2y3281mu9lsbBKtzSRnRBxyOj3Ptm13u52qNk3jQ08mNlUvx+aclRiDd0bquo4Fl2VJGE4cQWee8IP3uj9j08OWZ/qWoz4n/n0h6nuDRe/HarVijm27i+gTLgkhoIGo9H2PHCa2Kvvb+s3f+QM3KPYHoKqqjz766E/+zZ/+9f/zH9PQd8fD7v4uMi4WSzf5bNs2hNW+PSbJliSlFEMg9Ljnh8zGabGdp7gj9wsRt9vtmO4jOqNWT7l00FUUxdnZ2Uh8mKyCvI82w8hT5uprnSBTA/xCyPf2gzRK2k6i/I7H4263cwGnz1XMXfkZfF46+YHoye8Rydq2QyzrpmnaPr18dXV7txdjRC/m80ihN+JA4MpGRAoMRoAUi6JZrB49flzUNYdoiGoK2RIkCjhSiAVdCWkEiCh9r6pnZ2eXl49CUU3h2qCiRVU+fvrk+dWLn//858MwKMBms63rOpaFG4mNAE+EOZw6ip3SXGHyuZ3v9qoMhgRAKQ9DOuSUVJiUFk2pgseuT1lELVEHBZg5LMTZPZgoMIcZwzsl4WEtoiiSctIQyRG4KgTuDV8jP02cQ5jD+ubJ/hzdJiaW3eIlIzBMxpv2wB0ZX65jl1QBUYoCysoZDWhkzsYcmyk4xoAEKkZ/S1XvFqoBGBBDzgpqmlSTea6EChgBgbqEj8xhFHAYVXbel5spkWagqjIpKs3dUfA1sv5prJGj37HXhsDw4CqlY+bRuDziiMvcFVkRkdEUgHl+a/RknwUAQ5caoiG6XY2ZCRKommkOTEyMyIijU8Pc509D9vdi6Nqx382AMhqBIkEo0FMqyBTBxLKY5GHmbQKiACARIxmMLszot11kcvvqEcBEgAMgA3xJ7Pzy+I05fKJlqj65cvT1+eefV8vFzc3N7vb+j//4T/7+v/7n57/+ZVY1pN2hU7gLseZYGJDl1B3vm/VaEdTMkiFRCIWg+zuJgZkqMy+Xy2EYXrx4cX/N3l5dLBZnZ2ePHj26ubm5v793aJRSOhwOt7e3IYSLi4uvf/3roun5sysAPd9uRSwUhftTAzMzppSOx30/+qkgYkwplUWNiIfDLkZGxKurl0yQ+oOZ1nUZQ2VNyQxVs7m+vj4c8pOn76xWq8Ph0HcHKMsQA6J6+zD12cvQ9aoJxMfj0SdLItK1+/Wqef8r37q5uXF86yDHUccH5Vdc0eHDKzM7Ho9t20oaRKQ7Hm5vb4uieOedd5xmeXv9SkSqqgItO3lgBjIzmjFxZEopaU6uyphleE3T+OggJV0um/1+pzpGt4vI/f29TNBoLBwmGc9sFOmltm9aRFTGUBVx4qxCKIthGCKTG1SoKjARk7MViaGsIiLm3j+QcYFu2xYRAzFGdk22l8J9r3MIh1uGEtF6vb65uRmGwZ0tvA6Yo8OmgIKHeLqxbjbDGOf91YVMPiHMOQ8Duhu62KkVNhqNMbtvwgDP7H4t+fqE6A9oaGC+54lNQe5iUDAr5P2xTbkvYrg82zj9BSm4jb8DpOkMbEqknGdioB6cBGpqqKPBtGU4DvtmsWQKxzaFohrS8LPv/vC/fu+/PXv2fBigLINkpYgIPKSByX1KFBGrqlgsFtvtdrGst6v1j77/AwCo6/pwOPjTMlo+nph/uL/10HUiQhwUR1kdGDMbUOEd6+mn3BzzC5Kj3wAMk7MInIon5y8mgPEAseYHtesPTvpCphjjqE8Loa4Xk5MeoT2E/M411heW6W9+8Tqef7tkP30wXJPo5hMzI9erHY5htVnvDkciEsPj8TgMGc2I+OnTd1y35nd7ZK074kWY7Y6Ksp4tlBCRo6c+wDAMOLpT+lNhAPDkyZNJ6/iQD0Hs062HEPa5fh1LbUIXF7mtyzRNJTqZB85w7o17YmaBwynqG32VYvHoyZNPfnbT54HQQCUQZNPABccCCAmDEygeXVxeXp53XbdarW5vbwFgvV6LCCL/4R/+YRHDf/yr/2t3d/uqLLu2DUVZhtjDmPK63x0ZmSLuj+3ZZk0hoKqpjsHfiAGp4NBnURw7OTCxd33ENxaLQyrq2mH2bBsGY0q4aZb5Xs2Qb/xPJ4HU8KadktnkufKFwZ4PT7iJGc2oz52WnQnigeYhBGIgZEYKxM4HJlACBy2omk01p6wCMRZl1ahCiDXGwoZeMyfpRQRJAIegijEaZKIQYkRgQYwxbM4vtueXRdMwcxYFHJWenlhhZgaMiIyEiBbHV3u5XDrRI0kLAEkyEa+bxq3RPvroo2EYmuVSRI/Ho/NTivCgulfV1Oc5hMlvwizrDSFIGF2pfQO66fcxVLGsiLAoqqKoItUhFLnvkAOAMhdKXBKn0AEUctL4G1WCAuoGMWOrxh9vmXpV5A6fGD0iT4nQjGRKsUOcRXFjb2uOFkDfAuaPGB3tgKPkSZXyYLVF6NbEyeZg0DnFhAUIgRDITo2JzcxzAFU8s2GCnQaSdDKVgRBslFkLmIIwMKABEBAyjSICRArBTEbv5WnHeb3nSIYqCuaQiTEgmWHOCqCE6KGBgYPhFMBwcvmz581Dr81gsk4BAgDR2bXFDEROjawzQEAyAgvTjweElCAbEAMTIaoBZOkjRSR3f/WN2wn7hmZMo//KCNzQWSQGYO46PDaCTtSPSIYkNEJuzKZmCjZOdv3DYgJVD8pxnseXUexfHr9Zh9MIXVznRwwhD0NZL/ph+JM//bd/+zd//ZMf/4ACp5zlcJQXzzkW6/VaU/fpv/zinQ+bxWJRxGqQLDkjMlAAM8KgqqJiIF6dFGU4Ho7748GuXhRFsVqtlsvlk3eeXjy6bNv2008/Pbw6xiJWTd227efPn129evlbH7z/ta9/1B77Z8+epWwKtlqtXPCGiMfj/nA4iKaAlHOuypJwLGsAtR/anIe2vUUE0LzdLPoOzTRQpZIOu5uPPnwvxtj3/SD57Hzlzp/uiwXIZVGo6XF3z8ybavPy6tnZ2dlyuRmGoW3bWJQAdnf/an+4BwDRhpmRoCiJQ+i7PoSAHvNsysxNXVVlcTgchPDx48ff/PgbPjxMKZ2fbcsijkwtM5XsAGa/33uXK4SQ0+D2Le421ff9/f29e9X4yA4RYyxVdblcmuQuDUVRLOoKY+H5DU4Gmwg/wWd38yhmgiJEUzHkkxdiLkIwVUYsY/Qm/UnMoPpGIC41LEsAOB6PZ2dnx/2h7/uqqrbbLREdj8fj8ei0W68AmqZxEdfDhavOlq1ERIFPd3SikYzkRq/DMDDzJLiH4zCYSlkUPi0xFbNAjJYhe8Sc0750BBmzBhznNu6csjTuvlO307GZgaL5NI5GKQcwc596Ugsxppw++/wFh4gQDZmjwpApa2QMIcSiSEPn0FUkzT4lE8lTT0t/IB6ylHXTdjlrXq433ZC++8Mff/vb335+a6tVEUAObXYeS06Zic3QLLtYdLVerDeb1XpRVdXV1ZV7VxDR+fn5zDkcyWNTxe+PRFGElLwsg1Fw58oY0nFLJRoDDBBOUxNOXU/fQAjeMvfhzH8PGc7/OhurEKhbveeUUj+03DEzUlitkheLRYjMTOxXwfOFzNYppxEvp3/oFMm/zcqjk6b4SM1yp18lMjntCDgwcGlcNwz+N6umZiq//s2PvcM1Gx2V07mllFC1qqrz8/O6rofko/URVCQZa98QxtLNmVoBH2IhmHk2elFVtYzoxnSzpyjNN3OEfOPzzO7zPmath/Hvnrik4hvD5+m1sFMuLiIa4/sffvXHP/7x7u4ONAVCRkopKWDXp5zzdrv98MMPq7IZhuHZsxeP36uHYfBb0eckQ/Kl5uOPvwkA/+9//k9mnvm2Yw6r9coJ4XmQvj0E4r49qEJKiafT8/wSYXywPjp5qVU1xlgV5XK5vLu9H4bB43x8kOxS8BkQzp+R895d5ExEaKY6GLLPpd9+uh74bW+Tgd/aXmdKhSvG3TaZKBSFTuw+QzIDGQco46NLU8iYewshcVyszi4fPd5ePL7bHbpuEBntWSYWLiAGzeRrwiAaYrlcb7bnl5uzrSEpoKkQ+lsDExvfQA3dLGhaEFQsVmVKKYst1qs0yM3NTVGUpGPGelFVzXK5Wq2KovQwHt8SACDE6Aiw48HZp6ddj5kJApH8VvgtjVRwKEMoFLPoAOLDOmaOxNSlIWXhGDgUWFRmmGUAo1kSmVXmwBIndni+ugGbyZAyoik55hdv5bir50SMIOR5MRHP3/PPdWz7gMyYZcIPwIGIaEjuSgpqgGho5oGDq0UjIlkSEYKaaDZRIDD0FAjycRuM1s3z4z1uMP6Zm8gwZDI0MQCKLqsbEyqRDESJcEwnIch+K2OMqmiWiLxFRaO2fOy1ESIQFyKDB0WEwISsllMSIigKZkRmDkVU1SF1jumm/qinAdL8hCMiAxsqjfQCn6aZd6ZUNSUd/wP5TRQc3afAnXMAQCCDgmI2MAUVFC4olEQYREzVuGAu1Mz6wxBsUr6Sx2A85DYjeg/Lp46QHbcTIEJAIPIcSAuhQMkpJVP3AzYmVLNQFiIyKhgR8pe5fF8evznETlXJKRZF3/e73a5pGocZQ9sdDvtff/bLy/Ntzvmrv/VxUTU//P4/IhBjvLvbAXwmkpbNoj3sMa4eP366PT9jCEmy2hACGFBRxLbtwVA039/fG0hZlnVdtm3bdX3ft3d3N8y8Xq+3262ZfPjh+xcXZ8+ePdvtdkRYlrHruk8++aQsyw8++ODjjz9+cfXy/v5wc3PjZV/OQ9/3osmxFtkIY/q+54B1E1++fLa7v2uaikAZYbmqqzKgSVEUkoaz8y0AtO0BEUHyzc21Z8djDGUZVbXvW1DdrleIaJIvtpu+a2/7rqqqSHjsegBommb55DERdV3X932MkULse23z0PatT/nc+hIA3F8BDfb3t7u7Gzepyzn/+lfXQOS8xLIsQwgxhqoqV6uF0193u7tZCtg0tSpUZTHiScldmwHQIxbN7PrVVdM0ZVne3e7NrB2Si3wWdbleNh7T7PIkAvXOITGGMb8OPOxuKmZkGFJd106dHQOfNDPHECgE6vuckqcVa4w8hkyYmuSmqRaLGhH7vvWbwEwi6iQ9108WE0Jbr9de2Ux2eQ/pfyf+hzozP+eIZNWckrjYysVERWTTUlQRwdSQjERNTd0sBRGRx6nAF7Xn4a0kvam5iIpwCgxH3wARQFQwNbw/tv/y2efDWbPdbokLChFNRbAAJVIDMhMTAVBUDCYGgYicrqYno11A4iJSUTIjId0d2u9+7wff+c73dgcLEY6HQRV8pxyGDAAEZKaeyzt6+QzD/W3e4f3+7r6ua581ecpF2x3nQj8SzxxLRHx8eS4iRdW4kgdDvLvfi4hlMUI0mtrcIxPstftmb0K4k6wnhP9OChnR6DQwf2fkDKesTBEpK2QxVctZFHLqMzOXsSjLWBUhxhgDG8VZIDrPgU/1im+qsMbA5FNup7pjp731GIyFAzxkwcEYNBxdlIvMdSwXi0VZV03TNE3lt3S13PhatN/vm2bhS5YXQPMckkI8DR0VGxl6OWcwcQ1S4EBjNSPTFek8MTBAmkwC5+b9KeP6AfJN0G6kFI6iOPd+/GKXSD+T00nXWJualUV1t9v/4Ps/bHd3hDZSVYEfP33y3ntfObu8rOuGiMqiruv60LVF7YnwwBliWdRFqao5p29+87efPn36d3/7N9/73veYo0gqYhk4LM6Wq9XqV5/+kgyKoiC01A9KEImYI2J2fGFmcgK90KnvRJpyCOF8e7a737snGZyYl44DqJRAX8tEkdG9VjXnaRatZqTIp/fkYYoMr2kF4a0nzb1uTwkFzFzX9RjqMBJxp1BTURFl9oRvBDVAMdWcUs45J+Oy2ZxdnF9cnl8+apab3eH48uWrY9eqWqSgKgBSVUUIIaspoIiFIjaL1fr8oloulQgpgHrKJZopwZg1/hDBOplpI2JRVgFJkZDAsrx48eLXv/71arMO739QFEUsS03pcDggUtPYPBd1wZh37pi5LGvv682pfaN8ICVmpinEdQzq0AQihoIEYG62yAZEMQBabvMwGBkHSlwiBs4KjC6DHD+cbBoAQyCPoBuTWiybgqqFwOBzc4OUkuNJU0Q1USNyWiJNG80DV1wQUD0bXafFEx1XhMDMAWCAyWATEYjEVyCOMUSmhJ4O4m+TD6ZmK6w8dvrIZDaktVOCqGbIlp3CSwBEQSSBkaK7rhgZivqk0ggUEXwvBtAQwrS2oelr2TbzsNLT6FQt+60SOIGFGIjEzLIBgE6dH0JEZAMDdfuG0WRoJJUjIplaJiMPwhlzRszlKnDCrbHZkdhNjyjDqIQQZ/5rCD2wqrcOJ+9oCHO+ySiY9BPT0XmLAAHJ4xHHCaerQwkB0Pw0mDEoZDxVdiCYSfamM0zdsy+1fF8evzHEzkknPUaQh+CSMzO7vb39+ONviuQYebWoy6p+8fLqxfPPUxYRu7+/Z4T43tOmaV5dvwA0AK0XawPSlFWBKV7vb8uyHIY0DG1RFFmG29vbKgbvxFRV5d4tr169ur6+3mw22+32yZMn6/X66urq+vq667qmaaxPiPiLX/zi+bOr9z/6allV++NxGHII1HVjmhMAiHgWM4qIaALMiHJz/Wq3v3lkZ2fbjZmkvgPNKee+PYrI4bhbLpfeGWrbtu26uq5VlUSRaGi73W5HRM1q6RFMQ9v5TuZwZbFYVFU1DINnHjjHkpnv7u6ePXu22x2mtis5WcvX+r5vRaQowmq13O/teDw2TbNYXMzwb45bjYGGoYuMTx9fOqQ8HA7H4/HF/W1Z1svlsqkK2q6Zoi+fZVkeDgf/8ZTS/c2tz3wuLs5SSvf39w7bZgODoggiknN6nWUHgVBHbhgGiqrqDn5EKKIqkgdA0zE/PUQ0ICIooSrKlBIjLRYLH+XNTpgTS4o8z70sS3/MfFqik+OLQ24f9fR9zzHMaWNjxK5CzjkyV6WDOvTRNDOzaE7kC3+MyooAlEUIEJSUMvoeom728Zq9/htavtdxAiCi6PivinQ6VVCREAjAunYA1Ej88tWNdof9cehSPjs7a5qqDFHBUkqxYPRN1xQRM5hOhLq55GJiQFKjulldvbpulpshDX/9N//lxz/9RM0AQQRUIQQgDMMw+sQ4sXMqx3PbtsPQ+eW8/+57Lh91styQ+g8++MBnxQ8IxEb0pbkzw9VqlRUM0MwOh0POJiKoaAw0Xb7iZKWNoGizHc1UTLyRK+j39s0bPo31XpvIjfhHjRGNODJpwCSaBc1sGLJJ7pNI32UORRmqotAxYjASkanaFPIBJ+o+OE1v/yJo9wYifchjnMRUaKMrKQZ0zjbXbCaXl5dVVS0WKwpMRCGWzaI6356tVquyLF3M5sGYTqX2U50QCE95J2pmSXJKSSSNTQYQQiJEEFHVsqSpqn7oDiCZ22CckFFn5ObJyw9QjfAhUPMU4L2RfHN66GTPcCr2Q0JD/OpHX7t+eQXSF8zr5aqu66qpz87O68UqxthURV3XMRazmM3XQ888GIYh0jjhJ+L/+X/515uzi3/8+3+4v7/ngiKHplkWRVCxu9vbgIiguR/S0OXUa85e0ataztmQTjuYqCoin3322cXjR3VdX1xcnNrYEPMsXXa8N8/3fN7lvMr5RyZystqE+t4AfnqqNH491VNVTeV0djqH1sJJHomvbDwxnMmNrwHU1AS9DzgMA2F5sTl/5533tuePumwYym9883efPXvxsx//4OaqR1PTXAQCoJwzhxoAQlks1qvtxcVyvaEiDGrkcyoDD2PhMRcdTjN1586LaO66jovSuzKr9eLD+OGTJ098s/OgRSfDO43/9eQPREwhBKKHFBbvOs0iAjcfIiLvcrofkiGPKjJCAlIFUEWyMsbVZr2mSgwOqQdURCMGQCAX9apfk+eFkv96IiAGVLNsjJEARVQNQnzojPjrQiOxg9y+RQUACABp4ga6wsAMiBSRmFF1TJ1hphB9UX9Y3IgBgfyB97mmSFKFGElRPDEO0NwQxckECkAn0mEc7bJcBw/AEPyCPUQeH/qDCgo6isxLHp1aZtk8k68b09Lo6mxSz0EAIGY1szRIpvGy3XTMTCWZBlVx7y3IaI5pkZHMedYyuyOdrLTjnjB5w4jbegMCEhA61d/tXxz6ipm/ERALAEfOU1R6VUeikIYs5On2bjYDquAuzt6zEAVTCCF6lAsi2NjLGK8JAPgkWtYdhZz064saAJmCiRgY8ZgqgUxqX0axf3n8xkz5RJDg5dVVSslXXndQ3N3db7dnWWy5XJnZq5tduVj/6z/5s//wV//39avnMUREvbm5KasIKlryzauXiPgIoF6sM5gmMEa3r/Tdses60RQCOfDwncwLoNmh8fr6OqW02Ww+/PDD7Xb76tWrw+GQDq0Dp35oP/nkk/e+8v7l5aUPgu7v71U1y+CxVMzcdZ1IahZVCCENfbMotut3Fk1ZVlEzHXf7qqocmcRQ1E1JRLvdru/7EMJ2s3Fbxb7vj8ejY7AQQnc4ighPQe2zjYQHxC0WCxqXVHX44WnmQ5fGaKmUArEXOvv7XVmWhNgdW82j4K0I0ZktRVGIyH6/dxzrO+XhcPAzPB6P85zQd01HdHOkUghhtV7c3d0RhsPhICJN0wzD0HctM6+Wi/OzbV3X7hfnv8onfn7acxc/9SmG4BmJRBSL4nA4+LMxlwWuMpKcYxE4jFRPVW27Y4xxu9pcX18TR4A4lY4hhAVzuL259Vw4TzFGNNVMBDGyX1rf935jyzISBTPLmDOgjs5a4h6QgTkNQ576pmVZYhbEJCKWVAwUgAgikiooKYmpqRkajom86CmrDyjFTodT+BpN0aY04akBPBVJIbi9TTYENMpqFMq274dX18euPxy7J0+ebDergJBNKbCH2xEQoMnY1/eexeR1SQGJVOD2bl8v1j//53/5znd/8PLmVg2PnXdKoShCzjlr9hpaRcqiHBlNZAwIombAITAHA+36FgD2h11VVU3TvHjxYp7yza48/uMF2cjxFmPmWJR934Oi4ehmMJa2hK/dopNhhjdQvJz6QnecN0xW5kna/P/7ilF65JqLaICi258qxkUpKafc5z5nGNJAUhYaC/fL8Uf0tMJ+e4QLXxzAKFPZMqe/+zWipOFUouNGJ8B0+ehivdosVktmNmS3piyqcrO98Gq4qipHhrEYnPZ22r8Yp6yBZ5RrZlGTfxaIplnMuU+AlkVVmMM0QjmJ/kMloqne1ZmN6RjbT3X+jhuUnw705rOC+MVkV0eJb/yIASng7/3e74HkQGppKMuiqqq6burFypf3EEJTVrFgAizqsuuORKPUVgWqqqrLchj6WFRI4XjY/f7vf+urX/3oJz/5yc9+9uOyLImhKqsPvvrRP//Tz1VSU5amenf96rbrcuoL5sAIQKoJxthoJAPXSZLqL37xi/fee+/xO0/Xq9XxeJyzXolMUkbEsijhxHZ4HOHm7CXtbFXyMO0HQUQHfjM08rrc3wW1h+dtgpR55nM+QD5TQiSwWFXzs4cWiAnJ0JDQwFBVndycc06D9F3anm0fPXm6Wp/Vq/WxS6q6aBZ//Cd/lvoudR1Ib5qqInqXgYgxcLNYbs7P15uzUJYCYGj9kMFNHT0kgSAg2Uh6GNM3DR0zBElZxUomgAgA29X6EPqUkvcs3EdxIoQXLnZIKQGQz1r9+zwFb4YQyqoygJSzb7giAkBFURRViUxyUAQEMVHlAEwecErZ1IZBTUQSR22HdL17Edd32XqP/RvvsKKIWVIzE03OjHSFm4zGlZhNU1IDCDw2CMwscDFuagaops65UECgmW9oZuLowr0rmUxHsSWiM1wiAEg2xDEJgJkA0ERDIMSQUq8Tk2B0X/Y0SZATpERvV2howBEmK05nMHpYqMBo8zr2H/OsaXT9u4C4SJFpnKHq6PaJaKSeRW4cRt+7lMUGCBGmBx9MPGckZskigAgy9kCBEBXNFNT5luQrDIMZgDjE8gVwzFUx45ABoCgi4imjAlyEOQ7TAiGCCszOriLiBZejRMGxFqhqlzsiAJp6BqnqrEkxcZ81v97R88nIQE8XOV9szQyR3MLFZQhVHafX33sTxn/5l3/5JVr48vgf7njbZQwRh6H/0Y9+BGpu6O9uZudnZ9vtpm6avh8AcLvdAmJZVr/9zY9vb+9eXV0hochwf3e7WW+rZpEkdcdOwcqqQsMhJUQGgyRZJIv4zCerW515a40J3U6RCJnWm40hHLv20B45hs3ZtlkuQoyp7XjKx1HArutvbm99W10ul03TiKiqeMDxslmGSIu6apqSGZsyVmXIMrSHveVcFDEGDhyJKA3ZzHa7fXvs+n5o207FCJkpEJJkUTMiDiGGEImYiBFpuVwR8W63Zw7b7VlZViFEABTREGJZVogEgKp2cX7RNI2nXfvu4hnozvVyrLjZbJziEmOsqti1R1MpYgDTw363XC5iYJ95EGFZFlVZxMAxcODQHo9gGpjLIuaUiljEEIe+d+ql5OSRcKrSdn1TN3VVEyIhBQ6LZnG23dZVBWYxxMAhpxyYq7LKyUdzD8GDqlqWhUieQ+FdDONret00D57OAD7Bm0MI3W6xrmuf6OJJdeX+CnN+tH/hukRH3SLSNItZZhOYA3OIsaqqGAv3+SxiLIuiKksmWi4XKnZ+dh6LiITbzaaIIXKkQGnoJSciFslpGFzKIjkzk+Tk63zOKQTOabju4MAAACAASURBVCCE8e6h70U2DD1MLmqEAKY5J/8laeiZ3AInm6rbWGoaRKXvh1fXN8fj0cUiHFhF1cY4qiwCCoYGiJ4RqOZ8HlRgA9od2+//4Cf/+J3vPX95l0XFxlLMRz5mwOzqeXCDjaIoikAj1TE8CAX7vnNKlQsg9/u9Uw1dWnl3d3d7e3t3d3fwY3e33+/v7u6HvuuHdDgeQV3mo2754Nag7vkeXve0cNCH4/zzDT/Mh9jcNyZpb8PCKRxFkEOIBXJUxHFsx8FjIZmJAzGRgUrOfRYf1M8m+1MQtsx+MKd/dP6mqook9VGM2dAPiKgmsYgxhr7vkJCRihgRbNHUX//a1/7gD/7gW9/61rd+//d/73d/96OvfvWdd995/733nzx5vF6t15v1ommoKEMRnzx92qeBQ1BFJI5FGYsyxMK/KKs6VlUsyyoWIfCJoC4449JMA4cYCq9mA3MI8TVG6IO1Pc4UrDeOkao3atxsotGOMxziwCeHQ8F5CDhDPITXJoGzR45mXTa1mkTm8/Pz7WZ9fn6+XKw5hBjL1Wq9Wi2rsgyRY1FkU8+IH4Mrsuho1UiqJpJFbRhSWZVPnz59//33VHW325dVfbY94xBzzlXVfPD++4vl8ng4DMMQiFJKFIKKKAKgTwxG60ZRUdX73S5yWCyXMUZ5aFTJA5HyQWuqOefZbRgmh6E36A9enL4N7ewhE2waAJqA6ZvaPxVzz3hVABgtM5jJkQWNllKzMkpUJVt77O5292pw8fidd9//aHl2QbFGCgCcReqqOtuefec7/6AiMXKIEQBiUarx5uzs8vHj5XoTygLIw13yiFQVUM3dgd3LH6Zh5ST5ck8XoECRA3FIOeUsHDkEZgoiOtMrHNq56CCEQkTyMLYkcs5J8qyvc6doj/zxJggRu/e1i8wDR8Sg6hRX/x9iDLEquet2xBCKgmNYbMP1/T//3bf/qud7BzAxRlNBhK7XwCNncnxyx6YSpIwG6h5AMQICcqCUdDRhIXdTMRM1MQUgHEWzvqRNTZ9xcuVxtTiF1krypWZW4IFD0Rh8Rub9PXX7ECMggiIWiJCHMUFD9cFvdlTcAXjDBVA8QQ4MmDnnZOA6xTGJzsZoQkACAgjBgRYggalvuKTimmqY3cqcB+qtPwBUFVEghFCQ/+lQBCbO2ZtQgApCwIzekiBi9IQ/s6kf7rH1PotE0ZkQ4wnoU38EZ+38nINKcziKg65pjQIAi5HNNKXks18wQEIRM3DOi4GZyJhQP96okf1uU6Yr+yAX3TSHae7kiKgpeBduMvkGg+x8VL+ij977V19O+b48fkMOM7u+vq7rGtVJXCPlsmu7rLJarYBCn3vsmQy4LPo2f+PrH6e++8mPvleVxdlmcX1z93J3ePr03VjxyxfPVezJO18pq0WWIfdZEYZhMJMQAoh6e+90E51r+v3+uNlsFgu+v79/9uzF4dBuNpuLi0eLULx69Wq/31eLZhgyBF6vtuv1OqskyRzD2cW5G7ocj0cQqcsCyfrjkViBIYESCogmlSypMzR1tkwySWZWFYVP6maBxxxJh0ynCpBZh+Pu3j4HmwlLDofmFr6qbrdbM3v58qU7JTrscVMWbzx7qeFxDmfnmzkYcHY2m6mGXr77RIuZk4n/iZNutPZ9OwyDU8XmoyzLWFeuL8o5O9lNNacE7hU+GXW6pbKo5oLHbLS5D4qIBY+5Ur4nCRIi1kUpos52G1dwNdGseWTBMbHLy2Dy0q7r2s95rkH9/C8vLx3spZTquvavZ1m/OwHMw5DdYV8UJQC618KIE2LMOZdlNBPQuq4XruYXke161XfDoWuPx6OD2GEY6qpKKSG4qYMEJpVkmoEAQb1Y8xGcaTY0EcnT5TvbzST3fa95NCmdP/dFEbthIJJIdHN7tz8eVovm3XfffXR5HiOXMXjfV50kY1gUMaWUBgGAEFAtv7q9/y9/+/e7/eHQgc+efCtyLOdYmt1f3gmZqnVRTpIwPeVYapZeuzFP/HUwAIanjp2ISDYAAFEYhoFCxxwAGZHLukYOyGSa1csEJBBHEq/5E84xCKc6uknopCecpdPuk5164o/TtrLMqkMWRSFiQEZDVeXCx6pgRsSAyqqa+l41q2rXHfu+neIKXhOwnYI9Gg3Y9PSPMlFRRgDISY67PXu0kxpzWDbN+cX2yZMnT5488SdT8pATXl1d7Q+Hr3zlg69/82NTuL6+psC9htVqdWxbpggGXs7GGMUU1YvKByAR3Zxj8kYXVTVy3jg6ZhBVTe7YOVscifADmoXRQ+kNcuYXNvpMkZlO506nT8XDwOStwIZT+0qfXMVAhMgUl8vl+XZTRjazUFSqCsREZKLd0GnKgNqcbZzDPwV7jOTzpmlCCDGWTogIIQjYO0393nvv73a7Tz755Pnz54+fvvv46dPnn39++fSdf/X7v/etb33r//z3/8fN9UsiFrVsoK6PwjCR9MY55surq+903aNnz0br1KIg8vSC2ZpK5kR78jnXrJ46udi32qYyU4PfkD6iCZqetEAeKKAE9gar+XVVq86Jl9MrAZphGIa2H3LWsiiX6/PF+mxImo5diKUapiR9TvVy8Y2Pf/uffvrjvj+oalNXyOH88slqtSrrRQiFAZmOJlvjy67j56AAbOgyrTcVm4ZKqllyzorAHBE5GpCBGez3u91ut16vLy4u3FRsuVyGUKxW1UgtmZyrfd/xjFkfD7qvsqf4MEfP5nHLLg8jJCIDMmRTzJYV7P54e3G5PPT7+/1d3TQ595/9+lOATIS+q4KomW42m7MzGvq26zobAQcBjGaPMZZEUDdRVQBzzoO3MyaxMc6CWCRjHfN4Hj6oybXljY75+GnSxPpGA4Z5een6ftr7sCjYXawz9IgYCM0w0fgsoD28ikAGYieGTA5iaTL6yiO7khyz2ThjM7eGNXAzT+eoqpghgo7kxtHj2N8DMPDdc2wEmIF61ARaUoUBJpG5mQEZIAIagYkqaDYAcRg5DBoIOEgIDtUIEdOQpuVXzExEzXOgHyAuTLuFSxyd8DzeQCQHXRwCmaHErOLOA6piRRnAUMRMGTEMvcaYwXCyvQEzoHG8CYZMI9PBkNxa3G3SMIQC0W1eScGZ9kZxvAoi8uyxLyHfl8dvytyP6LPPPnP00rat8/Lbto0xkjJzrDiGHMqyRLJ/+tlPVfJm1XzrD/9ouVx++otPXry8SmJVVbWHPTOLpZevrkRsvT2rmlXKChRULedEgYm4rBqbkqDnfqpX88vl8u7uLsZ4eXmZc37+/PmrV6+22+3Fcnnx+FGsypvru9V2UzfNYd9++qtfuiGKt6jdvo+Zqyo0ZXU47O/3dwRioDm1kXBsMo3r3Cg2OFtvphLKRRSYs6YkDvm8Sss5e5fLgcoYV6YeA+Bpe8m9Utyssuu6nPthyBdnW59fPX36dNQKtq27k+12Ow/D8KCCWQRIRA5yzs7OVqtVXdd+jXPXec641zw0VVFVlSp0x6P7lzKzpFSWRESZGFAJMIaojGimOUtKOhXiCbEsiiFGM/Mz982PAIY+e9E8pjBNuotTl3MHHiGEoe/meeCMeWYAPBYQk68I+fo9XUsMAcpSQsg5L5qmLMv9ft+LECLHmBFj9F/7UIuMPXI1JiIOfi2Oz13G4bG/c1qD26CZmYJ5IfIgIBTr+97/f786z7n2L/yNmEsWJ4adeIdOQwCeEoe9HDdU1eFwt1wuXeGpljUNx3a4unp1dXXVLKrNar1eL6u6DG7XZlJVgEDEBRGlJC9vrn/0o5+mLEXdNMuCQszqgRYcYsyp99AzVRAR91+Z8jaMEF19NgO5siznoZadCo3E4NQuBQAAFtVCVQGIKbqExF3iU0pkyszCMvNacQ5wH4HfiaPjm3wCeq3d+7qRxhdSLntCJGJGBBCxnDtXh5ZlCXMEG5MhJs1lLOaPqW87f1zv6c75xk7PPr1MsfQGsZMJk+uskEBy27ZlWT5+/LiqqtVyub+/u3r+7Ljf3d1cE1EeOkRu+/7ly5c//OEP7/eHP//zP/9f/+3/dn558ejy0srlfr9/un7sFOWmaTg+PRwO5g6CpxeLTMNxhnw+B3ATC1eajRV3Yhg/QZngCj0glrFNjvMr/LaPyzTMAiCYhnj8IDryLD+f9Z3kYk/TQ3ob9SFS2/ZUhs16bTn1fd/uc4xRDi1zLKqyLEugcWAbGc0sILnoSERUZX5rfLZPxEkljRYXKee82W7/zZ/+2fX19dXVVdu2jx49+ebXv9HUpeYUOP77//3fvXr5cn9/t2walTR6k5qBmE2YNqV0c3OjaimlxWLhHpJFpFOtnU7yr5nGeTrWO/3m61w7NeS30eDprz2FfASmrz/nJ8onHW0Pp6g/mwcNKseuP3YDcrE5P//go288evLOcchqzKEws8jBdIhUf+1r33j+2a9yGYsinG+32+26rDdVVcWiUARHNGqARmKKNjrSz4/JSUwLGYgBmQUiAkk5E6Y+qFrhRi+lxxH5SXr7w3uXXTeU5TjHc6G7P5/3u53fEAeBowLcLMaoqg7PT9P53EcUIAqIqYlkk7xYLK6vr6nA9Xp7OB4lDre316IZLFjClAdEY6ZYMCLmBMxoiE4XdAr/PJuNMSLxMIyJRCYgpDAG400hbYBEfpvUv49vuQ2/IQNGNGBCgGjzYyAGo2Okv0+eXEDkWeBMBCZAaD6XUnwwrkQb51NzVvvUpXJ9GohAKBDMkGxyEB17gzzpqkXEwJmNhiBEZEpmOkVLjrwSpv+PvTeJtXTLzoRWs/f+/9PcJuLeiNc3mc8v+3QaN2lqUiqXalAFKoGQaoIHSEw8ggEIEAgkBkxBQjBhghBQFIWwBIXALspNueSyXLig0um0M9N2ti9fvi4ibnvO+f9/77UWg7X/fc697zHHqThKvYy4ce695+/2Xmt9HZr7f80etIYQQiK0UqUHRr6TolU2ged6qZqhs1tUQBCgAJERgQJFZLMMLTZlf7/BLDyGA9Wxe8DonHe/T08lqrttdY/TeV+ySh9F8siIYlbMsFUFZsZMxKSqImVmpBsqoucL1YjAJiiYzGqMo1kl5Gi9hZ47dj5//aS8rq+udrtdKeXD995X1VdeeeXhw4fX19c1I44hUnSqnuTx7bffnsZh2N4SLb/45Z8WkYvrm3EypN2TJ09E7Oj4pOTdhx+9N0zj+WOgEK0UX7xK0Ri57/syjYfVXjUVQNpuhuViXUp578cfrNfr1159Y7vdvvvuu33gxWLx4kuvPHh4/oMfvfPj9z44zGUWsZwLAK1Tv1x2HWZVlTKZFEND1IBkBu5CZZX1WOd/T58+5RSbas4jATebTZXnYZVStOSAo6OjBu6pqjcV3ja0HsDpLq5J838dx3GxWPgWeH19fXV1xcze1HkahHu4DePW9YFN4t/ijJrepnUdUkrzD/SGx1nvvt2aWb+oe2qMURuZnvdR0Q3PPHSr878eQnytiHQyZ+v3mqPmql/4nj2OYxEptUkujljO5gQAALGCh9yYSzHG5m/hlp6tFHAukIdzqyrPlowOET9+/NjMxjEP09hyllWLyyq6yJGx7zpnxDpayIBpuQiEzm5adH3OObDfmaXkyYMxFn1HREzoJanvNDnnqeSaCZv9zDe8RXAO/y1aG63u7NRDKcdxF0JIXbAiIZCaqOjTZ5fPLq5i4j51KaUQyB2h3Z5nHHNR6frVKXdFwelFplBiUiRmxi41ZK+UCpMGRjega/dhc0Kfpepz+00VpbE5K8+Pyy/07e21V0IxWOhSSjFwQqZSVHKZaOwDApGKFjDibl/CqtlBbwB4T5Ti7cbHgI4DuO9e11ecj+gGG4hE1ncBo2cPivPRxCCEsFz1ulNw11mst67fhLebm9by+QWdrUuonRBVATMpxkxkMOQhxrher49P1mcPT7fb7R/8X793cXGhuZyfn7/00ksp8maz8TXz9mYLWkjzb/2ff/+3f/M3PvvZz//yL//yW1/4ckKMBIL28ORkNw4yDss+IbLWo0adOU2xW7UOwVs+EVHtchlNVITACIycj+Al0VxCWbMhIXeDJTokHLa++jB5cv56lWL6ZN1J03T3dY/Gea+rKTn3ISLCzfWtlfFkvVque1VNgZljSHFWaoGXcJF8hBRVtUxZFZiZibHaiBQj9JVWJHccHj58KKoXF1fdcvXmWycO5k/jMN1uVl1686fe/vJXfvYf/cPfXh+fAADq0NpdVfWJXimFY0izU84wDDCOfd/vQD6OYdKBkvnQSagtjx9v7dT0E1JA5jXhjohUxe5a49RZ5/3U+2ph79aDqDRNZbMbi+jZ2dkrr3/66MFZNuTQo+EwZVDtUwqxQ52Oj48//fZPdSFMeXDGO3KEwM4uVXXWpm9+Bc2HC26aBDrX1m5FE42BQbmABhQsWBARIgKHaObGGDLlReqWZz0GbrtVQ25dwtCeuxMij2dwTm8L4GmpsM45n8+kAZjnDpChznRKn6uK5purW4oBjP7kT741jZmXCYAQYow4TcPFxcWy74jdqtEQEZQ9YcVURXIRGceIpADSL7oQwmY7qblbiQHY3VtDazjPAQA7A25mRurun2DkCaI4X1mFuWGAZnvk/H+XeJK3l1ZZ1kQGRmhAVGM/FdV/I1ZvyZmnoJX3qLAXVt+7jYh4ToKtzaGr79xsTHV/OKZg0qZvRMTKggSAjIhqYGKigIBiRt4VkxEhMAMQIhd3XjPACqKRChRTVS0kKoBU0cU6xzAgQpF9vB8ht4KkFHFae+3osDIzRTOAhwbhbKcFkQHRtA5oDBQ0gKmpZm/fDYBA2B06I7YP4FEaMEOx80apzqtGAmYPAfRYFAIAwueOnc9fPymvy8vL6+trRHz99de7rru+vp6mabVaXW9uMbCZFZl0KCNiKWUYtn3XAQVmTB19/gtfPjo5/d3f/d0ybss4VaA8dcjh8spud7cvvPhqCCmknih6VZEnCTHcn+6TK6VZTJGpXy4U7Ha7CSG89sbrP/7hD05PT0/POHXp/Pwc8GIYhiyFoBp+MHMKnfNDuFw+e3Y1DLdMjlkZcSzTKOL5V4yEwO7bG0zUJ81ltuRuieq+HjdIxw3Z3TelTgoRV6uVU1ackuRtoeNCZsYxxRhj1/NuBwBjLtthHHM5fXjm7eVHT58x88nJSUxpN05aLISwXh1P01Syg4o4DtkUEdjUwCjF3hdHTs3t0P306if0YxSRrut4yXkSIsqgLXvqEC5zzKR9i5NOl8slzDDRoZ2GI5C+nXvL7RlWh8UlEfUULERf9J2QOVPpHA0LTqr0E94C4larlf9wbwKrtGbuS2ugk1qR7EWAn2cPdGZmI5JcpmkQ0wNXEjEDAopM5vb9BwRRIioT9Slst1s0XJ0cpZRWq9Xl5aWqThP4J6mVCkFKwa3Vc87TsG1whzeoYigiRU2KAHMg3Gw2k2rfL/s+EdFEQ0xpc33jUAsRFsHtWLa7UVWn8YnfUTnnUhSZVqujqFpKPY3uQ+t1ZIqdN8xO9PWOF5hCaNl0ALKnLO6m4ZDcqGB+MzQnxmbiAgAPz89n2qQhkqpOMpkZhSgiRYQD+4OmRWSfTg5QcwvhnkFL29oPzTPbe+Z32sfpiGhgamgWEDpERrCSNRcRiSlw4iyYpUgepWTCvkW9+wlxlN5BXb9bDvVvIcaZ/Elz8yUqELo+RAqRTo9PXnjhhVLKd77zncunT4bdTkp578fDk4/eZ0DvJ6+urgDw+Pg45zwVVdXf/93feed73/3yz3/1F3/xF99++zMvv/rqctmNu5uj9UnWGvcrJq4SxT2esB+v7PElimrZrxQwVz8GLIc4w70W4gBi2rvRIqIieBcE7IxKqEN0N6P5GL53ryP6xJ4nhQiqaOGFR4/ytLu5vNhub1NKFEMIWiF9otR3XUz9Isk8NUPzgRH5jMPMDFV1STHkPPoOEmMsWbMUD5Hf7lzWuwSASLjdbbuYvvDTX/nBD37w7W9+03ld4j7xfjZElTSlBJXuhnW9qtTr+8Q8+iR9+73T+/GTgCBqdGDigve0fR+n1d77p/05Rm2pYs5HMMOpTDeb3W4YU78+ffj4xZdf4bgYJw0xIrPZ5FlygSgX3e12D07PkCyM3UwT9MAPa3x77/hJ986i+35Vlax2M16NM4ByQUXQIkLEajP32B8xXzoCUjGdSilFfalvZ9AOpLltC/D3+AzO9SMhJPcPm9c0A3fMbHo5iIiYx+12O6UUTC1wd7st7/34Sd8df3T5btdHgLLojiihWh7HkbgSAsECMKEgoEExIhWVnDOgLBbx+PiICC4uri276r16P7arMrd93vazt7vV2hQOiBJgRMbkeKDrXxVm02s1o9m80jMpzLCUwcyA0NFBj8rwqU3DDM07X9RKQAQCAAOVmi9buYvtxkSAPaUeCetF0Mard2dulz7O+L8CANUsdSKiEKqEZJxKfbdbVQsUMzNIARAxMjOCQVDJrpyti5mP+8RsghneBCKtyaY11N5KgZZtyKzMbAalWHF+JVaeiCkAmgiEmkDo96saKhC6PMjcvwcZPCrWLdkqfd5mWbjutgVqY+8GRTZzzRjMPXX9QwIFZW7dshEJEdpzx87nr5+Y12azefjw4ZMnT957773lcul15MXFRVr0jl+B6NXVldP/1quVUxMz4jBszeiNt95+/8mzH//ZP9tsNl73HJ2cpn6RSxmvrJTy6PHLJ92iqARiBK7mSHfriUMijSe2eSvlXcGbb336o48++tG7756fnx8dn4xFYpdSSioQnSWiNYU257zAPI07KZmZUU1RGUnE/Cd7XwSEABRCyOPkplL+GTabjXcj/XIx5/7VSAYfnfqckog82NoL5b7vq2PkgQ23dy8+0fQ3iMjR0dHJycnl5aX/Uv+BPg7POWupMestINiTi5qGrfEJSyldXHojutvtzCznCpr51XFCqb/EiR3up28m6uSJOlNnJDAoUw1UCCEE4nEa78SCA/jV993OeyFXKHk93a6dl1a+Z2yGnb/Zj8VXXubgLXFDVmE2Sfd2usFT3mG69G4mH5oJECCFPSfN+Vz+4ZmBkQnJRd9+4VqB4pcAEReLRQhpmiYgjBwlh1gbZkqB33jtVWfhNut2EYlM2SDGGBkZjbRTLS1mzeEmVZ2K5iJ+bOv12q8jAZrJdrs1s8dvvTiM2+12O44jSLG6K2rq+yqRCtRFjKFLXYelOMxZsUSwGPZwtF99K9IOE8PeFbBAkVk7v1j07n+9b/VVQgjV7sJHAExgxsA5T41xVjlFwI7MZCnFLMTgTBukOTjpoCDWfXkLepDTV2exd7V8B5W0fUJJnXXBITGCFBt3pNYHTn2KjESUxQYdBwCjYIS3IrPelYZhKkUdunQj9Vmutb+faYp+Jv3p8vE8IeyGzcOHD1964fFut/vGN76+2WxUdbu59asw7XbjtPNxfy6wXITNLuuzZ07iCymUXH74ve9+9/vf+53f+Ps/9wu/8Nf/+r/whS9++ezR+XqZxixFbJICBRSMET3RQQocBsfbQRiguNyFEYHMCEDI6H474QVmZZvrDDG1eQ1W6ydsg/zGFquwp/+3sV7vdzuA91qUSgsvOQLudrvN9cUi8oMHD7oUhnGMMSqSS6BF3Jm9iGYkUhGfZBERAyMiA45S5qZb6oJAqBludjdAKIY3t9v1+vjo+LSUElM/DaMohr5/8eVX/ua/9C+b4Xe+82dQRhExgyZi5hnurp9ZVEk9eoH4EwjHd/qfeeJQ/SsBjP4/6J0ganQHr/6YFS2Y3htnfMxkB5rnZ+36wIroMOTdMFJMD88fnZ0/Wq2PtkNGMgoCQKqKJpvba1p1ZRh2u12Wsr3ZhhAWqyURlTJZazdtVrFKmVFfNdT2qLJWDOvusMYQGObwD7IKE5UydTEi7vdczQqzAWYupXGF/f89kMO3AH95t+/jRd8c2yYrZXBrTFNBUqyqq9CnCDhtNjfX19sHcXV9sd1txUI+fvAwRt5sr8exGBQkATBRiHF+OIwQApjM2A6UkgELUvQbT8RTHEC5ZQbg/LxADWercnRuPTlWTZx/iwch3I8eRQRigLmTBFN0uWmVUINZAUM0YyBCKqx4yIdv3SWgKqsSABQxUT3s9BpaZjqL9AzbitpYHq6dM3NT0DboUD/Glr2JHIBRYK/xZiYwcpa5qoFjb0hEJHpX0EhhjsVxwy+YTx3NqFuNH0TUlgqIEBCCUy9n3y9/XryFrEa47UkBI2Y0Q4OyF1i6jFABwPLksX5gAGoCKjXvwWqYLNge9kRUFz26tcyMXypWlTs0PcLzlu/56yfk9f777w/jdrfbdaFGRW2322EYKAavfd1zJXJIIbq//83NjQ+FN7sdx/SZz35+bbff+8H3r66uLogMYQXW9YsU+Nmzp0ghdovUrUWEUEOIc3IUHfZ7vkOUUsZxVyeIITlkcXN7e3R83E3T5eU1cnj55ZfHcby92Va6iKITrpkCBLy5vEaEPiYiwhQI0FWCLfRWRLIUESmqIZBZZRUi4m63M5P18YqZffLutArVImLMmFWBoV/2vm8REQYMVmMt3OuSE/s2trkdHRfyz5lit9lsLp4+DSHcbHYtBynL2HXd0cmDPvBms3E/GNc2eOyEmREpc2ylQ4y66NiHo75xOlOrGcE7+1FKbZ9cceFVnb+nNaXeCDWQsyKZsu+7GgThNXSz5279ZIrRh8n3qnbXezSyWStwnATbLJib6qbVEO1XA4B7vfg35pxLmcCIjRXqR/WfUIf70k4XAYBNZqYIGPvez5u/OcZopjmPeRyIqOti3/fupBpC2Gw2VRRHPqKVEGi57HW2uU+BF13yDKa5AvaAd85StkNGJAXzw7y5uRlzDsQOp1xcXPiVZYoUOjPLZZScA9RkxRRT6JJDrzCOIZhIqTpSqHluu2FD4NAcAoeY2IFTD8I+qNvm6o1N5DCGm8j2Do0ASvG0DAAAIABJREFUILCHMjzOy2ZnEBVQdZTVTRrzzc1V0exxCEVKvVJ3uz5v7lrYV52rIuKsWDskmnqb83FMKYmhTAbGIh3TowdHr7zw+PHD07Ozs67rUt8p0O0wPHl28cff+vafX95ut9vmC99C1WZrImpU2BYv7rc9kjFWBtqii5/+9FvH69X3vve9733ve8MwTNO0GzbRdBgGLUXVtEAIkAIzCqgkAkLjwCJipbhmNiIOt1e/85u/8a1v/NHP/cJX/8a/+Dd/7ue/ikyghmJUx9iMqgYWArk9XeVPHtjk2gGrsB0L3Am4t4bDq8CBH4nNRi/gMOaM4NWMGeYYYwzzgIaQ77nD7xEnbZOBOz4lTAyiMYSXXnhx0YXNzTWAphj7xaJY9RkEgFKgBqaXUpFGABAFRubEzIvlIqQQUkS0YhpjNDQDzTkDYopJAWkmYoQQspQH52cf/vjdRUqvvv7mL/3Vv/bR0yfD9TCOoxQNB/kTnn+z7lJjpIcQkKiUsW039+MT9vzMPU8TEVHlXtfXWiODuyzlwwq43oHzDzkUMrRsxP0v02ZyqwY5y3YYVPXs0Quf+tSnXnjxZeaosWOOFHgaRiLqU9I83lxdX18+db+fUkpIXVEwEXTvomKAXjVX/NcpfWoyd3lQ24qPtXxk5jC+skILDS9FzUy4M/ONIMaYUh/7rrKpZzGCz9QQOTK1dd53dt8abm5ubm9viUKM0fkypRRXf4G6YX5tPAnI1MR0vT4V7Ychv/76p//Nf+Pf/oOv/fpv/9+/npLmSdfrpYEVyc7nKMUQyM2RpVjJUIqWnMWMqCBBKWWz2ZgJIoQAKgfXErROpcmrfmx6ublL2jM8m1Eu8T6lxsxq8zCHvpihiYq4tg25teLuB4OGaGyIWHMCYM9pnVm45AuXK2GBCBDIDXURyJEx2Nu9GiIjACIjljZ5mKOIPBNITRHAPNYIPORk5lgisRqQASAzkRGTqJGpZlVl1OJOr2JgRIRz9iCg93VmQMYcDg3DAIrXFCnB7KKERIzIZipS3U7RU2dMvA3TGrHgJFh/fFDVfVnBFJghBGRiJkNkWpE7cIoIUXDK0pimOhcTBEVTRAy1VQZREERIwSUa3jKncRxLESJkCiny85CG56+/kK+Pc3S++Sd/ggjr9fp4fdS4guv1eshT33W73W7cDaWUFFO/SL5xdl2Xc+YQj0+Oj46Oci6f+9RLonpzc3O7vZ1yoUDEPE65W/TXNzcc0vmjFwmjR5fOQZl7+5aWRu0xBl7K20EEcAgxpS6kuNvtnLXY94vKhqqWFJhz3m63ZXi2WPSByUwD1cyxLkQpxclF0zTthmEcx1xKClUb5tPHcRxdslXDo1RnOmIdH495Simt12vf0poS3TMGvaloX1wu141d4KATER0fHx/y6Fzm7gTC2+ur1rP51K0WSOJGjjU121sdhEqb9K/nXLUQHgsxO5dUmRYF9jd79TNLLyrfqW3DniTWdR1zcE2g/9VLEz80N6pphYu78PmJiil5n+Nlt80CEkcd/UDaENQxTG+2/ds9btidvlvX552qtzp+4Efr49PTUwNzhLApZ8yUqN0tIcaICDGGlLoudSoCiJ4V0U7+erUkotVq1T623x5NNOg/3H/a+ujIP8l6tTo9OfGrtkidmjFTl7q+72JKABBiSF3nwK+HiKipgZ0cn3Rdzxy8w/HD6VLfdT3HxF6Cp+in3W8hv+si1QlEKWXKwz1LCX9YKnGXwoEVR/BPbqCqQsR7SVsIHp1XJYhzUpyHe7iwrOpdZ0tPRCDmLNMwjqbqVmazIbndseX0ksVA78R5z0SojzHf/LfdA68AYAFMIhHx0fHR26+/9tk33njl0dnJYnHcL/oYFql7cHzyyksvv/nGG6+98uoH28Hx7Va5ul3EnUZ3tnt1a3gP78o5S424tBdfeGG9Xn74wQff/va3nz59imTb3SbnXMYhj4UIu65jMq4guXUxBEYtRghIrGohcIrRwOEsHYfdt7717W9961snJyevv/aGudOpO8EBmJuAkM+k/X9w6Pzh64BDlK7dNStzLl/Zu03avs1r/pNzy3fA9CJiDjHGEJLfGKGCnHt73numnQCAXlXubSSw6c66GPsuBULPkVks+xjjlHNRtWrv5EcharZcLLylSRx8VUEk5+imriMGVS0qAFakyFj6vjegcZqIQyllM4wc4jjsRG17u+n7ngBKkZPT45deeOlPv/WHIqJFw2ziYmbLfmEIqcb2RGL2tegwCJE/ibF5d5ecOzoHSD7hnfuvo1eg99ihKofNZKOdMzMSV7QFbZaZmyGo2jTl3TAC0Muvvf72Zz734MFDQ1bqgYiZd8Ou5BIDB0ICffdH72xubxxLiSmN0+TyKxUtHpqmFbAgMCdta/1qffDc0PLQ+Kd+Wn/OOYQYQ4hujAFmKS0as6POIhE9yVbnVUtMS9FSikrxNdnX/LYTXV9f55zNYLFYxBhvbm6ur69jRDNAYC/3wRCUQRnREGwcp8XyOIb+o2fvvfTa6affevGv/o2/0i8W3//B94Zha1AQhQPPnbYbeVIpkIvmrKYCBsSABDFSKaOqImqlWWttwA7uf4+dsRnlaxx1areJLzDMNRC0rWM0X2hPWVCVdmuoSmRqWQWmgDUfAhDBAA3kgAYJRFaEEGF2yvHREITAbZ7V+j0ENpDZHpthn0Xun5jnr7vs1P/J1CrnGYn8W+p+LebWKPsAW1OnTuQiqiZqKoZVowEeRyEijigy4+E6r9pOjn8A9w0iU8xTGQfRyvFH9aEjgCqIQgiVjOwFo//IMPfhREBc6cxNOWn1iDwyVoHUbajQZdw1kIbrEwCKiByRGYkAUYm6xk5ipk+/+qVPsO59/nr++v/165NvWP3H/+gfeRFZpmnKo9twxRg3u00bG3vbc3x8RIQ3V9chhGEYPE7HewabtOvT7c311772T//461+/vnl2fLQ6Ozvr+55DXJ086Pr12eMXHp2/AMTAkQOTL701WMpL/FnlDOayc6qu2wzODUAG8BUa+piYmQCG3XazuUGTPE43t9d5+6xxSFqj0qa8TQbmmxBIBaCcoJJzdlEcBZqnawpohGRmRUrg3kslVZ1ciQ4VcNltt6K6WCwCs3mH5lwxg1yy80V9vy+5DONQcqlEc1MVNTCEQwzkjmUC2GGIDfix3MuMaqZncBB77aveWHIbN8Js0+LGgPXiEkkRZ2ya2WY7+LnyeW0IwRBcCQOzBqj9RjI4hOyad3yDbf1y+E9TcF6KNRcc7wabGYyjcF6viwhBRWlUTYoSM4XQTGW8xCdGcK/okr2dU6lniYhCjD4YBfB6iREqXVOt8maLSMkF5sJYRGJMMcVStJSMSMQUI7UOc/5IWkpp9FSfUs/JztT2ueZod5gH4ITh9nWHeeZzLm7no1otRt0QSFWlWClFrBzgY9C0742/eqjsarh99Z4RaYS31hE5xutfCSHdu8rNp7H1Es7XjTGG1NeugMgrP8cSmLl6gyBWeHBObPdNmsEAUADUgCgAhVJKZGQwNImMWvKx3j48PXnx7PzFs4eny2WHsExxvVrGGFPXdetVd7TmfoFdh103TPDs4uKdd3/0wx+9+94HH1xcXW93YxYdcxGFoiDi5uMAhoawQyNQKNny2EV89PDs0ePHRfFrf/THZcomJe82i0QdA6mumRCRGARMRHLJWUXNplLEQAyymHiJoaAIcTIFVCBv47rULxaLX/qlX/pX/tbf+sznPtevj4cs26lg6IoZy+TISQhhyjnnEkKYpsmXI183RKolUslbVfVYdhX/91FFcs6ijgBYEQUgBUBk547Oc6hURye0/5tHXVYQxnTfG3NoNa6PUWpSmMuuiRLjMhETuxVlChRCIIRht6N5Ha+dJKEBkOz7pcPWwh/ANoeqoD1CM3PyWYbfut6ptkfP3yAi3/wnv/d3/+7fMch52nRdMtUQAhDGkJbro/Xx8WK1dNqzoQXz+xDvJVVUb6ODXD6nkNyLsgColv+HveLBn/WuoM+aE9WheMGvyK7AsutzHlAzgRIoE213uymXzSAYl69/6jM/9YWvnJ69aNwBMoGWKdccTgMCYYI8bv7oG1+TPLkSkpBV1MwUy2EiZfswdVsQPTSYMdLmKEPzkISBY4wUQt/3KaXUdTHVaSzEPsQYYwopxtA5zi+qpqCzbPCAOlvP1e3N9cXFs5TSo7OHy+XSzKZSVC12ablYZykfffT0asiE5AzRgNT3feKIAGQICOv1asgDMXz00fuKen5+bvpq5h/8P3/6d/7n/+M/zSEDAoWFlEi4Q8wIYEqSWbUD4DErUgkhG5bFCvoFiAB7FyGkAoRpsxmYnRgJAjpTE+Gw45uPrpkRoJnFyE3oCABhZkozBVUdx1yKxRDBABFTnKrLpYApmZLNbZiZiB00aQiIkBjGARBAFRFS1sKMxIqoVBOLQRVMQRUwgRkwQYzJDPKUTY0Z/ZO2ozADU1JlNRMtiNh1AYM7YQISMFTvUHIYPEvOyoQxeoifIrg1mopA30fnUZlBKWMpqgrc7TFtVSlipgYIKQYiytkzj8jMCHmcJjVsvCRvEhENUFMKiGAgzOjMAyIM7RRRbdTZa8e93Z1LOsEMpLS9zHFOcvEvgEkxUUPweTHXZxap1FEgEuFf+8V/9Tmx8/nrJ+CljTunqmHR9YuuTYgfPnzowIsXDdvt9tmzixRi33e+Izpg4hYgWXZmJSb64he/8NnP/tT/+D/895vtsN2+sz46Oj8/x5iOjk7ef/ed999/76233lodP8Ka2qyuaHGNH9epa4vmNI8hRwqVcwJkQAgGAM+uLhOHRZ/6PnXx+PLycspDSnEZT1qKncxdSnMM8yAKpx0y83acWv2BiLHviZCYZw5YJRj4SN3MSt7lPHnZ4TosJooxDsNgpmCap7HMmjGaFRSHabzVbhgwzTaJhIwcmDmX0SsDKXuH/Tsbsx1Elx6kq7U/HEIZDgw6bJVmwKr1Y22rJ1BQK1I7EP/k7s8hBz2eiVrxIAv09qydND6wfDwE5Vz02PIPamdiNubpwOQNmwCpae2al4yILLpYSslikrNiBV0RkSkWyT65bzZokCMiFlOO4ENHv+5oxsAAQMEHAcRIQBLQ3YnEDLt+WS06kdxu1MWKeUq1/mOoSfSlOBatqi415NiJCAVe9qtmS+BNXStbvfHb7XZ1XyIOqfNPLiJ9v/QZuZmlxCHEacrNr7WBMBZRRLbDxgFSN2t1EanbDvl5rgIb1eZQ4rRVv//90XDnjEPkYQ5IpHuWFS0LrvWTre/d7EY/URR4miYAR7DYm0lgOmg+0cyQGMEQUVTMQAAMMCVSnUxkN0yLLgWEYdxFDo/PTl9/5dVH52fuExhCBILduENGUk6mzqNz4/8HR4tF5LPT45/98pcwxO04ffTkyZOLix+/98HF1fUH73/05OJitx19qm0ICyglT3m8feHswZe++Pku8je/+c0//853O+AXHzx44ezR6Xqx7hNZYTSg6jm0G4ftdrsddttxyEW341DEcrExSxbNYm6ag7GIgiGpoYjmMsmm/E+/+qv/+Pd+99/6d/+9n/35rz589GLf95fXN8RRocaS16kWgLMVWoN9eCPVPxQpJReZypRzHv25zlmmaZqymAFz5BhDqGLFWF9dldq6ZUsMVfU2M2Dj4fU66FJqxzJ7P/KMpS9X64enp8w8Dtvdbid5VACOoQ0XEJFC8rnPNI1tUWpv8C7OWQCNdB1CULDDlcqfkbaGN/Fhuw9PHj642W6YDE2GcfCmMWJyQkod+WUxQiJSZ8LtBUJtREJeUdMd/yE8DJw8rPrvuZi2/DS7+/JDvtfi+v4SKcg0gSlTUMljEQAZJs2FBPDVl1976+3P9t3i6uoGeCQKgJI4Rg4V2zFVladPnw7DQDAHylvxeZMdBMHDHWufUtPGD4x/gOePh+TLLBFVH/sZcBaRIkUkh5BQQaRIyTgQcwAmMCqlUAgppb5bNhNpZNIiZkYMpydHDx6cXl9fvffeex999FGMsV8uQ4iu0jw+Od4NE7AUVTQjJmIuRcYRZTLiLmf5+rf+9Oi4X53EX/8Hf+/tz7/5l177arl5NuoWdCnTsdll7HEaRzT0OPkKoaMaFLAUaQnVIKZABozMICkmFYAQDJyGynXbNSWuYejQOAx31Jh0eAMc2lYdMnvBdcIEzESMoI7+ASJURxZkQ9K5bXPnGJihxbkkKEZVhlantgIcEGnfjhJhpVn4HY5gogDIRIY+ga3TCreGdV4Ac7JStACQqSoLqkpRSAEwxhACOIuglClbKZDYkArMuJ+IioIBFCkcEjmDRlANRIHq5I+diilFzSBGVxVaKRUO9b5SBXyYnksJQYk8KROdpYloc3xiPUiZSyNUOKh60EXsWvM/q5oxhDaEbReIzCxPUu1RwYgq+7kIEMfGRfZvfN7yPX/9RLA8DTwIjtDgIFqNma+vr9uIt4pkQtxsNuM4xsieJ94y5QgKM6qJq5h+5Vd+5Vd/9Vd/9KMfXV5eIvJD4tvb627Rm8H3v/+d118Pi8WiW65CjAAIakiKxLVK0Oq5i0iEYZ4TU/28c4Tt0dHR9ub64uLmeH10vF52KWwQUK0LsdrceTSpD+WIU0rTNGXRNLMWx3GMs8lYc7P0jZGZzfLcoZHbmyHC8fFRQz59xk5zBoAXLk7v9J+56GI7n0RUKRNWsSl3xPbKxn/7crF2nGeE6mT9MT85uye2uTdRbmRUv3CLxaJ6Xd59Z7v4FIIqmYm3Uq1DG4fBk74xhEZvaOlJLkjQeUMqM6e0QUNNLtUolPsGD6BbLABqCrxrEf1yAABzAwCdMAOb3djAKyIupUxjyTkfnRzPDeq+6QXEEEKah/S5FL9tVuvV3srCexgEQ+hi514mABBj1+xMEZiQkGOgEBLEmEII0zR63U8EREwUEK3rFrMGMvqpS8kxNGZGlzqUkmfaJDrX19Oo5jBoFbHLq2u3DnJSrvPQdrtd9VwzdGs4MwWE4+NTOLBIdZWj40Ku3WIm38/m/jk3sK75py+Xy8OmogG/LrM5lI01q/qWS9lmAX6VzQwKzshnJK0uo2SmdIhOG7uI3sccWA3G2zDVzFSymJY8Pjw+euOVl/q+K8MuBA4pAmopAowiWSSIFC0ZpEDJQGTjFNE4cjFVmdYpHL328qdff02+guOUh2G42ewuLq7ee++9d9555+nTi83Nk912euPTn/nS5z7TB9zcXv/zX/7sP/eZT+12AyL2Afsu9QSMmiJvrXbRwzBsdv3t7fZ2ux2mfHVtY7YtZjRgRAIVMFGDEDRnA2Vi1/BoKYvIH3zwwX/5X/zn/9F//J+Erk/L9WKxGKbRaZOHetppmpws7fxJyaVMWbV4N1hKKeOU85TLKNm7wezClZxFVL2LY678i7mfD20YdOjUcghVOQJ8D/tqV9kxwBia3Quq6mazVZVpmkxLSmnRxbYCTKW00UMppYtVrQqIRcWkQuJiysymsBuH7bDzpcCRfF8u8gyqA9GYM5YSVX25aDb2L7/y2quvvfHjd7+fut5MeFYS+klgZlDTyp+sK6eAISADfewmV5u7vrbi3nWXhb3M7ADimyH3+wvyoYj00DjXzMgrdzf4QA6hz6Vkke00nj54dHL6SIzFeLVcI8UhTx7eWEoxUexiYjaV6+vrUkqgfb48EQLMbhsHKN88fFR3YbnLU7ODyO9qeGMEqkwApQ0CaluiBFAymlkRizH2/TLGqIbLlI6Pj6vmAgzJAiNwkFy5Hg8enD48PXnh0aNXX3312bNnMA8dAJmYT0667ThM0yBlEFGTECgy9bxYdt1qmPIXXvzyxe37Sjc/vvjzr//abz18TU7Tmw/PF//gt/63aZpWR/3lzeboCCRn1EhkaMXQCMCAzdA0GwhoVoPMwJMyIoTKKpq7xMzA7siiEKqFyP5ZkNqSfcyH9RNoVU1ZBy4cdRImMNNB3zgzGQ2rTBCBsInW6isGIxRENiWESO7kCXdYxGSeWFDZxuCpCuA5h4qIKsXLmDqrdQyeY5uJ+9OvBozgdlAiYlIdoUIAZggIIYTZb9hrNmlHOqtSq+fNwcdjnxt4jTBNhYhyNkKgSDFGRBKpxE0VOMiSETNQ8R7TUJwDtheP1+B6IsKqTh9zbjJ2P9vu/I2zi86cjaGI1C+CKs0cWifgGGdTMZubZ8/VfN7yPX/9xZTxfWxpqkVbXcug6naI6vMzDqpKgKo6DMNisbi8vIwx9n26urpKKT08Pd3e3gpMdAsppc3mZpqmPnV/+S//lW984+t/+Id/+OzZMwzcLfq1rVPXqeoPf/D98/Pzxy9wYhLftTlxpKY5AQDEQD5iQ24Lm96dqx0dHY0Db3e3edwgWIysWIVzraZpI1X/sZ7Q7VlwZhZT701Mk1fZXmvvYTLQWFVm9uyjJy2THREDUYqpS9243YEoSC12A9GB4RXP+EkV6jiGZjMFzkfRXddNo8xeVc23qu0l1KQFdeECuRdodugN0GbhfsiqNisLVFV0nqDPlT3FmDxLIA/jJFPXRT9AJx66SVa/6JviqwFQiMAzStz4nK0/PLCcxn12AoCLRY+Pj1u74u9xEMMrxdYJuA2jC5O6funSuydPns2mF+yrvY+ofaA+XyMMoQ8pVoBRZo4iKBsisJhSiOu0WiwWHKNLC6ZpQlYX1DmuUkREgUMs46gGSAxIuQgAEAcz2+523jC79YuILLTGS8whVOweL7lUsKKpVf3a3Wx3RzHtGWIcFstOAKkUqL2cRwZR84ZtHiSNOeZ2u4e2KPO9vac3+/1w6P7qAMtBFPKe1dburkMVHFQnRgUAoNlsFqzdXliQuBr6EbjRTP1pogYGQM5bMkM0NYd0UuDIBCp5GrvI52enR4tEBAgFwURgEoiMXb8sKqw558w50zQxUkQWx7DBiEIXI7m5ikhMMSRaxtX5ydGbLz/+4tufur293W634+6qjONwe5MYHpwcQXmUc44x3t7e3t7cTMMugKJlkEIg3WqpqiJpWqVhSDd9uroNu+2IpuMkcYc7kqFoZC1FixiAgupYTE2dD+ls+XGze/bRk//2v/mv/51//z98YXVsbpNDAYBEDEBCQJ8f5Zy11PqplClnxydrrFkexnEccs5SJn9MZjCnqvW6ro9d7+TGQ79fT2M/sL9jrON/vOs2yXBgGOOsBCTYJxwiBYI8SSm3JlpK9s+224W+70V8XEUiMuaq481R2jJ4B8FDzbuxkRrybtzsxhi567rlcul+v43+fchYbtR9ROTl4lM/9da3/+ybapFRLAQOVcPc+lvwfLWDkDxEAFYyhLsums5/w1mZ+gnhe3gnrO8eEQPu2zYe2lfc6RKCqbrvv5ohm9FuGLdD7tcPXnzlzfXp2XY3Zb0NYynZtuNwerK2IJGjZyiWUm6uLzebWw9VaXOTFjlyD+WbO0A99P6ZC+e6RKtp3S7RRzcFIMDMwvCWT0RYDQBKlinnbtEH5hhotVh1kQk0j0OeB4UxRhGNMfg000SKCACs1+v1ej3mbAZu0zrsJmQKvLJFKXm33d1ut5tsslot16uVYYoIV7uLuNTRtt9//2urB/af/Vf/wZfe/NIPf/RO6Khfw27YrFYQEwybHICRmFiRRBVE0IQBdmaGpKBgAloMyJ/NQOYdiwYCj/wAAAIGg7siLqdxgu1Fm9YWyXtz2HZ7eCYKkTd13DJR2x007/iGBAiGaIjAjESe64BIUdSI2JQRsIiZVcCKDOp6P/tz2mzT4rPFFgEvtu/3ZnYjEoKijyoq6xOBiaTdM6LijwwSUk2xmBNffYSnQhhEpFi9T9QUub65zYxyzqVAO3VmKgWMIEZoTsJSspvTSC6OLqoqM/r8H8zj6q12s3z42NJ8QgwAYdbXEgZCBlShqd7kgGYKRkjITLNV3jwZ8ZEIg3OaWjGm+jyK/fnrLzKyd/iKMU7T0CQTAFaKoBrGuNlsmCjG0LqXUsr5+fmzZ88un172i3RyfOz2+o9eevz1r399d7t5/Pjx0dFJChEAfuYrP39yfPb7/+T3Li4uOYacx8ePHyOhSd7cXD0hOD4+Xa1WXb+IgazyH6qTZ9uNVD39CL3fO9h7NcSAkKQM47CTPBFAjFymsUnamtjJ2wk/WLfTdIBOwZAhMHu34DWrzv2My2ZExDMMVFWtAiZF6gSuyDSMWyQgBgMQFURCQjCbhpGZMQREquE2amhQcq5+cVVUgj7Lz2PWIoioRUCtDhLn6Ce35nLQ0sA4UKsk2ggZ9jbfoCLjMIhIyTnE1P5VVevczoSZnSJYShGJqCZiABRjN98bHGNXp32KTHVq7vzYcRxFdZRtq+SaGK8hDM0RtEK4zN1i4YhrC51vjp3eWs9zB3SVnaqFgCn1MZkZ7nbjzc0mpYSEuucfOiaAVk9qxSsROHAEJgCgAIfqR0TsunRXCamAlLq+FOUQkULJeRjzMAzTVI5OTsQYKFUVotQnIsTA0WJKzDwVaDEV0zSJ7SIlV8Y6q3OaJrFJRLKgzNMEESmlhiLGEN3Axg14DgHkPV4aK6IoYKpihMSVtuJTfFeoNnlqjBEAAwdysjGizHCfAShSiCF4ilpK25vbw2TwxgdrbNt2j7mJ62z6IkraOgTmCQgdom/O7E4jpKrlQ5f8IKGW4mqfFMiyAOjx0dHZg1M2SRwIDUwJhIiBoZQJIEyFOY88BkSMZmSgaCGEEIOZ5F0upkiBAlvOWeemN6ZlpMXpSo56tgdlGlXycHuzvb3ql8v1cmWmr7/y8u3V9eXVs9vr62m7YQJEG0CMwJhSiIkMQUFKADBZ3A4ZzNAyojKUSc2zrZlcwmSKrhvB7WZ3fnb84dPrb/zRH/7tv/3f/fK/9q8/fPzYTKQggOVScilJNeeDxcfEjVu0uKJP3KR32g3TNHojpFbMBckUmDnG1HWLlBLH6LQ6ImIx89uiAAAgAElEQVSOh4F7reXzSrTNCJh4rwE+uP6ze1aIHOrMmyml0PmtHlBy2W43m83m+vam7/tDcnie6o09jqMbPFbflHkQds/4qhINwMRUTEW0qBSV2rUiGFhRwZLZa25CNWPmz37uC7/9D39zN94yQk/YAcSujzEyxcMcbbhLaFRxgSnA3eAQsdofzsEZdzV7qPfGbR/Hdg6p0Yfb0CGEjlASASCNRQxgnGQzFoz9+QsvnZw97vrVMJUsRacJkU7WR3/+5396e3ObQjp/ePapN14/Olq565U/92rC5FMkKaXmSt9r+VQV4E7L1wRjVeztdwKgF9X+00BJEX1lnvxApslb+qlkZpRpLJFV0rCTadwRxyrfKpjHHVGQ7DintPDYlLpSSldvhhBSXC2PSinLtGQmg3Gctre317thMqOxSOpgse4CLibbfPDhu5i22+mqW8s7T/4Z9UGQhjykHnYDxARdAihKRBzQENjAs8vBBAw4ABkw72GonCcCFVFEEPXobkAErcEbhHv7UEJABTns+hyRszod0Nb2z6fd9iE1ZmrFjA/uKKv7PLiev1rIIAGSEjOSZ5dnNQV1bjOIFA+iQAQibyZrc+pWJJ7Z4IYniEQcPATFWSMEZjV7Q8VtTgxcB+H6PWKalwVDRGTD1lAZKOZ5tqgie4HonMfQhiM6D/vUrVz6/nA2zVJKAzPn0YkSQYx1LjlPIduuHYjARdOmqAizsTZVTyJzPYi2mQ6iR1xUJ7n5SXdkHZCoyFS3/hkg9Vou9uFgHwTi58TO56+foK7P2TzM7u+E5IRxVTfzHobd5eWlU86GYUgcUO3Ro0fHJ+ubm5vLy8vz8/Pvfve7L7/88uXF9fn5ozzk7XarxUrRN996a7Fe/9qv/e9PPvzI1b0PHpwue5I8XF9KmQYtD81Epag5IBZCSFV1C40W6AIMPDyCGOM0jaDS971JyeNgJkQRDrR5ewfzmZroP6R1IGh6P4YYAMxyziBqRXKeVMTDfQysn/VX99RoZhaIGcnLLwIUVZcLOroi8yiplQ5t/NxmYIDBSYaA4LAV1GxXusfC8qjWPfYCAjNraGaN+miQA3GISWQ/UCQiJdcohhhjih0C5TKp6gSqCLHvbm5umu9lQwna5/Q/+C8KIShW6wP3EGseDCVPAKRgxdQqZAEc4iS1+HBKp4jsdoN727RgcQMijq7X2W6301RCSKvVkfv4TdO02WxEAZ1tBQLAQLRYrJqAk4hAZJryNAxdJSvu0679ot9utg0WWy6XR8frrusuLi6ubjab69sW6Bdjt+7Xy/W6nx1fp2mqXogGWoRjMqSiFlIHiEcnp11MwzDE2JVSHNAbxzFnAaCUer9h3G3V6/ipVKgzptT3fd8nMzs5fegaCpfUNqxv2O380iyXy8Vi4XTiaZrinEV1v0IFyDm7K6mfZ0fsXerZDF385jw+PnYmXqN9tsfnwJxm/vkBEwYkK6VIMZkbheqvA2Ods1J18uhWR4R7Kk6ioFCHO4zACAoWE5+fnqz7LsCWQExdw4JApCqDlkVYoeYskaYJgcyQjDjhJNkmUPGHAZiiFAKqalhF1GmP+dxuc4qsuSDiyckpI6WUVqvV0dHRyy+/Xkp59uzJh+/9+PLy8uLZk9T5QqQAEDkwkgdmAADzrlnakJEpmsmkykQcHFAiJDQDIbi6uH5wvLi8vPx7/8v/+pWf+dmf+8W/tFiuL663iDhN2VMZ3GmIiBSr2EaleF/kXj4y5clFe+KEasK5iQohtolDQI93JofsDkWbc17cfXQLqx4MzDLQHpZnrKmVDg4wIBGI6NX2yrtTAyFAIlwuPIknMHPgREQpgiEwc02jrvK4mfutMuapW/Q8C6hU1cD61JvZMEwAUIq6GtEfba/Ypqkw20ydsID81ttvf+qtt7/5x1+bphERwYYHD85i6OY1FgHtXtAothux+nDo4clwZwm2O09TI3beI77u32MHf60VJJpoS+BzJ8Ja5moGCuCbg8EwlZD6V9/41M/87FfTck0cxzFPeY/Sf+mLXxyGUYukGJfLZS7jxcWFXwJRUZPm5FTKRIyH7q8HRAxpqr49eil+deoBit3hjfu3gFEuIqZEVKY8e3IWRupTx4EyVRseDNXGsxIQuI5ZnTThi/NyuURknG29zIxDNLPlckmEiP1yuXxwejbmfHO9ud5sf/Tu9ycZ+zW8/vaDZ9960nWdYpp2OyONnZpgiF2Rcb2GkoEYEYzZQgIFEAJFIZUyOdPPRZWEwADFFMdcAEAEiGDMEEO1A3Ec8K62wsdq4A4rnnlJtOfuwhxH3ri9VU6GLsFTNCDKgaG6WdX1UD3RpiXI7YlNnhIemFXc6BINMACV6k7JNJMyGDxEcVJDRAHPaGnCB6gmyy1fxFQV1AoAIAEImJqIMVPwSJK5j51N0bQUIGeMmjETgIkVBSAE/y/Q3Pb6ms37x6RLKYSA4N5LsyOoukkmNpAzMCXEVIeJYmZqQuzHqO0OV1WjKsmD2dtMpCXFtv+qk3eUKkUT5nxCACXSOawF5zkUpGQiQhpLKR5pbGYh4vOW7/nrJ+T15MmHRNSlxEzOGvJyvJghosvu3UZ52g0hhN1ut16vj0/WH374IQA8ePBgHMeS9fLi+vT0dBrzOOWjowdXV1cAevHsZrU8+ukv/8wf/NPf//73f/jii49zzmcPqe/7PlDJw+Xlk+32uu+XFNJisQohxNSFkJiZGGZLA/asVI+aAUQwKaUgADNLETOJiVFpmoZlSE2w1CpU39pUq7Cq2WlQF7BgVewC1HbFQHP23FlTJQPmYMRC4iw1jxhGpJR6/+s4jiFwW4C8Ps6lAAKIC9tUpGr22Al1B3lNgAxgMQYv8uDAhtHZ/4j3g5KdPXWPLwQAfd8fho/dt1YHBjAiMjQAGKapT3G5XKr23g8ULCklOGq89jIMAyB66FNrlhpPlZmXXeeAElE1ipjNuImIAXAmMJrHeXUH2buOFm63WycrHurEKhC36IHY4VlRuLndTtM0DGPXdQJAzMRElLxjPzt/5IIrAFgsFszsM0jvVcY8U+ZEUYxITSrcqgiKZBjNM3jiZIaG4J0PEBnCsHPdpk1jmabiERd+oZeLhTPuiMI4joGTKCAFDkkUctEiNk6liKlhCEGtTNNoUIhjLrrZDq7dCrHiHqWEENhPeAiJqPbG1azi6LT13jHFlJKfOm/UYfYONbNqQiPTITWucV/dgcYfdr9nuq7DA6//e+ZDhw1/7QkR3OV1n7dh+1g5LUVVi2YvTIjo8uaWiBKHECilFEIywkW/jEwqGQAZrQvhaLUMhKQGUgiRGEXE0ykWi4WCqLE3wxVM4FBma3hDsGLFdLSxBsFV60goXq75oSlfjTtCXC964hRCIE5qtBuyyND1/cPzV/qjs+PLS3znnc2THwLK/Bu8hoCWY1nU6+MJyMwEkTWbRRC1qfr3mRkwQyTMOQdENNlutzHw1cXTrMEfPREhQHdLZyRjVi0VcRMteZrGQbO2kz9n+LVixZeW0Foa0pbv3Vh/8HEV3x79cz9/FTNDpn0ySohmYqLKltyYc6Ztr1YrZjZw7mVx2mQIgZg9PIeZEUDViOHAAY8aqTil1GJaDnn4zdyl+gMR+Y0KB9bE+5kX4vmLL33hS1+6ePZhnnZHq1UKHFKPgYEPKcrouuXD/s1cAbWXPNgdsO6T90z7OKw3t5HwcZlfGzg2yt8MaxQ0EQyqooYKdnxy+tnPfzEtl0UsMi2Wy5CzL7bb7ZYIH54+EJFpHEVynsZh3PrjKSqmEkIwUFMUESQ+lBQeIvb3Wr6KhxjYfEoV9y1u1UTsb6FJCL2vrpbFSOOii5Gvpzw7biNhdSVlZjHbbetoablcIlHOst1umaPVDSWICKum1KvtTPfcXS88FuvV2dnJbrqBkMfpwsaO8gli7GHKeJsnQtIYiTGoKDmzUCfiLAaKzqnXAoOYI3iOGEc1Mw2izvwXhIzgglwGYLRg9v+y92a9kmXZedga9t5niOEOmVlV3eysajZFqrt6YNNNkZRACiIIW4ag8UEwDFuGnwz7B/gXGDDgF+vNAAHbT36wLcu2JNgGLEuQyIZk0hQhDpDYoprNqmbX0JU37xARZ9p7reWHdc65kdVlv7NR8VCovJn33ogT55xY3/qmDmcpCa/2iqUz09OGAYkJAxOrjjAX05xLfOFsk+z3H0AsMfAsGkYgBjMEc15x8d+shabgUNx3u3MDjiqIzfweE50ph9fdFKzh3o9noxqsXalzPAyg60QI51wTc/12EslztQ44rCUzIzKaFaqwJn6ZCTPKnJItS3fF3GgPADJXtpNfBFYASWd1J6ymRDMTU2BWZibWUopBsbNVtXtl1bWdALZKYJENTCDntdFhaU40ZEM2RAT1DQzAcgwMV5/txzkRRGC/RsTzWQ0/9fJ9+vhj7+ubT/Tdbvfio49i4FIyqsXEOevx9HD15JmL97bbbUAaxzGlNI7jbr9hJh/T/R6hRYjo4uJS1VAxhHTz4nYYRhGZRlGFz372+d/4G1/8h//o//rOH3zn5eXdNOTXX3/dQMYxXF9fE0LXH3bb/eH+xuaPipSqer/fN03jxSxExBgVNOe5ICsPIwUUmfVyaOiJ2opghJMUzbq6ktQU1YDQCKepeNphVVVjP5zPPTJlI/E7dBEhAwakwCmlMuVADCnknGNKqarmUlrVYRwBQHya8dZgEUCs69rnb9e/eQ/bw8PD2s++lr/5rcerFLyiuZTsEHSav72AkndMe+iiAQ39MMd5ibjvpes6RJtjKv2GhlTUlh4eN/dTiEFEyjhVVSWqxIEZSinIoYppLn5Fb3Slqm7GcUSk3W4vIpwiIkrXkSot1T2lqAEhYi4qmhFRFFLVlFI8DNMjIhFxu98P4zQOg7NMXsQHxP04hRBSqmJVuxwRzLRI3W7M8PBwUoEQYCwZERWoH/M4jpdXe1XdbHd+ZG5vb4/HIwBtNpsnr+1LKTJNTbPxGbE8PKjC7uJyTQcFy6boT+NifyUiWbQbRgXcX1yllL73ve+VombS9/1mt5tFbjGSakqplBJDqFMS1Xa7ddiz2e1OfX+53x+PR1Xd7XbH47Hv51yKqqq6rvMITecqvRGxqqphGHyAJp7VoSHEcewd/zXNxszGsc85B4or6nb85oUWuIivvDpyJfA5tH56+Mm2fsK589CZRh+1x3HcNu25TtjPNx++fRAfhmHNU52krPK8vu89gAQAiOM4jrDUn6wNEN0kMrmKWLrTyeCEyKWZEHEa+wCCki/aatPUgZHUvOj4HCfMsUaJEEev9FWRaRiwDiKiYCpQTF1DvRT4mvdczVx7LiJiufj12KmgWmhIi5ym44enngK3232z2bbb3bPPXDYXz77/r/nFRx9O0+QzcEpkhoakQBTYAJAJuYMOVItBNk7ajzGxTG62cVuUFTWOs+5LZd49laJEuiaIeFva7JUVcX6v60/H43EYhnGStW+KmW1RawLNxhQXZ5riXHSsuvJ+ZiZF3KOVUp2WFs0ltg5Mi6ORlFLVzIWcbrCepqIiHGJVVTGylDLlTIBmE+Lcmu35EXPObc4hxBiXuFcB4RUd2cJdgJtnCMMcMThrSsEbwAGgiDgNNNeiTtOSwQAuhfUTQ0QR8c23Pv/ej/0JKSN6Vr0aUdDZNKW6mJ9d8rCyK4966TlrCh+n5iWt8VzP7LPzD86Iq2h2NXu7TtX1z6sYZM0aHYah4SKKRQQ4dt2wu3z2tW98Y395pYYUeDVTGEgpJbBnnIDqnGlcVdXhcHCWxn1KftGpGDKdyYNfgXyzb0leEXaSzJEY3tEni0ly/qwxCxaMHw8FSHE9LSARg2k5Hu4Jg5snZ255IYoRiJl9WzoHgIcwTTHGiC7lYJmDvswgdETElDhEA8x5IqJNk1Spblh06Cf8ma/+uR97/uUp94h2jN/99d/85j/+1f+dihAhGLfV1iRXqShIfwQBQAJRQOaSZbsNRKQChqgGZpQnmKZsZiJW11HNhgGqKoVQR+rGEVyNyQzMQVURuGQhwu1249F3fT+WYqkCB045QwhQ1ZHY3emmKoEDM02T+E2164wZyEsQDBbdryFZjBQSrwvQcSylzA1LRrM4s2lQZmIWPOB0XpcERKSKWVXzVKYJmC1GdfGqo8aY5ucZQhgGLaaoiIgxzv4INJBckDnnoRQjAkwB0RfihkvmnG8kfcgQ0boOcJZcuuREqCo0jVs6hQhiDDmffK+UKlIx1TJOJ0TebGuDwfdWDiNT4lIEETxLzpwqBX2UIhOZzcMSADFrYMpZnFx1BRWzEVFMXgupZhACxsiqejxkxEwEzMjz6Y3zthOGkIJfhkSUKv4U8n36+GP2sE/qYV8oI3G/UCAIGDwiYhiGvutMtDscQwiAWkoZxqGaYlVVBDgPT6LD0BlBzmJmAYMpZJGuGxwWai5Ns3k4nL7woz/e9+P777/fHf8lor3xxhub3f54eohTv9te9N2p3W5UjBkNS3d66Iduv9/v9/tpyHVdIzGaVTFOJd/e3m7bmpGO3anvewJSLWUaiejh/rjOqT7VLTSIrGVoAMTEpti2rX8R1RBBwb0/4gSIU0guR1ERZh6G0QWuqgowLunnyXvP/APVXWwAQDH0fc8pIXNdVZ4Z05odj8c55pTo1HUppaauj8cjhwAAwzC4uW6N3ETy4A2xPM08GAJC3O2v/clXkcepHI4HHzKKeE1QSKmatTTqolmnE8GADMwIi8IcdA+gc5UcAYJPhIjocXntdu+YKiFO09SPYxHLRc2srutY1YfDYZqmajGtIWK73d3f3zMHKaUbxhBC3W5CCAa0216AHY6HjgkDp7qq66q9vb09HbsHOXoHFAKXUoqVw6nPORfTKsYx55c3dz6SigEy37y8e/LkSdNsXD8JHDhVXde9uH15ef00pVRXoZRS1IqoGCiYFMt5/txlgt1uO03T/vIKiNumHYbh8HASESlWVPpxRMSmaYAohjnjvpSyaXce9OLIjYkDp5IVgTft7uLi4ur6IqQkIpvNpn54ePHiBQC0KR0Oh3a77fu+7/vdxUVKybm1+9vby8tLRLy4uADU4/G42+1KKZtN4+ew47HD4eDICgC92TcypRirZiZpZ+ovRpcdzh+KWlxEOpPPObus1B2V55a8tm037WZNZznve9Qlh9ObG2fST+dSDVXt+95/slM3LvVc+rXBKZr9RSIiME+/HENMISQfm8oY2RRkaBMjmuRpdQx6bQQuoYJrXj8iM48W1KLpNA/02WVr9lj+sfhnzKSISJEsImEaU0pU2qAymUKZBsTTqTscu7rdAlBKDVFITYuxhjeeD5Pdv7wRndQKmIVYbQKLmZhOWSaPLrAiVgBNRljrRH23DGZEwAxLTMCsMqiqykJULQSojqLzaKIiuZQCWkopXdc9PDz4+15k8f+4SW+RoxMRYQgciJmYA87ialkS/2ZVJ5I3iDgZOOMBoxUVuNW5qiqOYW4QmRvtLRAHJBFxsApqszVo0UW5iMBPlpyzwzCmaAYiwkuEz8c6DNYIlnPnG87jl7dBgiowu3icVvJkDWE3MwLqhuny6rptW8lhGoeqisMw8OwAdFKAzGai6ryDYS7h9mLPOTL+kQtd7amvEHqo58a/dTkCAGhr4hTqWQHpWnC6iqiJiEI4nTqOzd39gWL7xbe//Mbrnx3F6qoqMn8LMTBjZMKIIkxEhMbMqLIozFW1PCo23ZaloEvU1v//40wFM4s5jR7JvZUfLqWY+sssTiA/mqxUyjgZIbOQkhDBoiWeJbJqj2xtiCnVvCyDHOcjyuo1NeqQIiCakQEiRBMFssDIxAZ1pBCt2fAbqhBC/N27v/er/+ib1YayZVGIgceskagolAw5Q2Cq0j6LnvqxbTBPEqLFGJ2URsKu7xGRKKpBP+g4alO3BmSAMfE0SQhgBiXDWOZt0jQBgFWNhhAfaT0FAzR9ZHq9BdTtyx/rW/oYG2w2s3ufRL/bnKyE50uTR1OO6x+d0/WFxZlk95WVhKHhQgDCrN0F1ZkqW/cg8x3DAIAAxMzVkcsP0Y/lEsHHfhc8ptf4DwUDMSDw4gZDtWLLSgUJzGROm1lIcbPiNRWzN99jYtC7ms1rA+0xSteTfQnAwB6F1XOvvQJ4mK2iKZqCGeijQxBmMS0C0Wy8BiMwMBYjmZ8Dm+Gn8S2fPn5IUJ+mlETKOI5WBNJj1iKagAkSdP3RbVfO+EUmk9KPg1d7mVWqut1sTfR4OE1jQST/KPKt/DRN0zS+vH1BRD/x41/a767e++Dbv/U7v31/eHj+/Hnbbi8uLqY8XF89zXkiChwgcJhIx3G8v315PD5cPXlNhcVtWpCJqU5BRHKZ7u/uhtOxbepSSn/qYox918+5xpVTJUEBVDSllEWLmi1JLau/zoWOjLMm0xsCTQE5BA5LCBpwjE1oY4xIlPOQxYBsKqPjPQVSU6CAi9woF1XD3Xa3lBpZztK0W/84H6fi6EsNu34cxkyiIYQsCuSl1AjERTPKrHoyJAUramXKYNoNQ1VVzjcCUdU0LvmKVeUL2m4Y/JPGVY7+NHwu95Aaj34LLgbzaRS9v64Ww8CBQPu+VzNAa5qWmad8MJCmbZCGrutEqY7V7iKsDXWpbp1oer3denOd81qxaojoeDwqkCJWbVvX9el0uj8e3TkjAEbEKYWqKqX4OPsjP/I5/66H+6No3l9eeTJKQBzHcb+/5FhlMSAUQCk2DhmB22abUjr13W538fT6yTvvvNO2rSkeD52qttuNc1y5FAXkmHz9PI3FuRQKQQHGcXK5adM0gZMvvL2g0iHN6mZcZzj/93d3d7mMAOARNY4Mm6YhoufPn7sjay6aX9rqd/uNk40xcUqNE4A5ZyJKKXhSoq8JHLz5EOl619UMM46jgzr/x+vYWjXVudR5rUFr29af3mrq22w2DLi2CdPZY5WArmOiiIxl9COwVhH6CeZZHS6sjhDn+odU+VrbhJgghqgGRWS32xFaqUJiY9vWbFUKxKBlSTByL94SVYsAQgJAiDmE7F9TcmsrK7gbbVYGzjOxFS2iWhz1iUiUjqACNh1lkmk8ooiMw2QGFBmGXqdBxkE5MdL1k9fv7k/HQyfZGFl1igyAXJcCAEWlmKqZqnsddRINzCKFGBhnUZbgnM2IfujGcRiGqm7K9FjrQkSBWAHBr7syDcNwf39/e3dv6gmxaWZOzuzHrl19bFGf201fBVGIYEhzeiqtsboq4PUPiOhmmxhjSolDUtU8DXNXZAh1XUcmf41mVjGFSD8IHlY98HxCLm4ZW3Sxa8nk6jLFV1HWuaTQEQzorIl7jB6d00lmp5QilSKb7X5/ef3yxfcBSRHOtZQApCDm4RNguKR3PuKcWZMGOtugH1OdPkHACbK+nNUxPgM8sDW5an1PXdF6Lmd1rHscMoZ6KmYcPv9jf+L5m2+FVGlxMDl/EhFDICQGRPIqDtVipqZ6ONyfTidQURXRmf4FoFW6eR7Tch7GtP7tmT9t6eUDVFgtl6AGxjYnfyguziaTUphZs3mUl8jBe0GBw/rm6hK1lmINKiYoRACQZ4QMdV3zozt9FoN7R9rcGeUdCeh80YQgiBQwVBwstKaBOf2vf+vvxBD6bqy3IAB1g2M/qplBiRGZ4tjDcSwcUoUh55cxBgDp+4EDbDYJEU8nCRyLPN5ORccyDkhZVcwg5xlkRWYIBEDMUkoBI1XLuZRsqXpMt0IARNC5LA5XkO+H/AcGMDK1JZp7sfMpOP9shnN293yawXLOz8rG+cCZoqA3MSC6tc6RmyLOywhV5UAKquAbXzBDIo8/eQRs5zm95s5DD8Y0cAEC6LnPc8V+tsZEr2edqq0XuplLN7UUd6QveE9gua0bzKE1NicLA3k6iy9tHJ0ue421cG8m+hBJijoAPrtgZzEtGgqRKs7FNwoo5DpS33KrmqeaI85L8LmPfq3WoE+9fJ8+flhQ3263mwsM4py1KJIDhanMUjFVzXn05HFQ6bq5s9s9fimFGLnve0SeYwB9A8qgIE1Vq5ZxnK4unxwOh3ZTv/46fu7NZ9/5zne+853viNgXvvAFRAzE3+u/++zp6zEyAeYyBQpxu/UJ8oP3vpdS2u127XZHHEXJ5+P7+/ubm5upH8ZhIEIrhjA/gZWacOmaT6Xrwttnd1srngFyzsM0efYAEVURxQBtTo4yVUTCGA2wqEmexinrnOqGFCKFqABAj3noYFanjUGfCyAyh6hmueRcMmAk5q7rAGC73fbDcDgcLi4ugEAMxyxeOq8C/ShvfOa5z/Q+SXuApIi2zf506jZKFGqFQIGYecwnEQkpAaIngvg9cSqnNVRzlphWTR1QRAJSdBZ0oWIAANROfYchpLo+9X03DMhMOQczIQRmARAARSxmwzjVdR1TNY7jfNsGACRiPp4eun7wL45TJqKm3SKS6FjVLTEDMgdMKRFHQM45u/mNOW62+7Ztu74vRXPOIcVk0HXdNBYi2u33qS77/V61uPcAEQedAACZqlCLaVU1Zvbuu++WrFLMCx4VzJugUqpGLTnni4uLUqSpNw8PD3Vd27KzFxEERoQ8CTOnpvVa56yGIVYcKCZfajRt27bt6XQ6nU71Zvvs2bOxPzjSbtt2HMcPP/xwHMf9fv/y5ctxHNu23W63Dw8POefdbnd1dXV3i6rq/ROXl5dXV1c3NzcXFxdLGEPJeQ5ocYNiCJxS7RnoqrrUstce8uGhqY+D9dIwua7SVzeUt7fDUr/ZNE0k9jWNw8I1oMgxqp9F64ifKPk5s+BJf25hu906inalmVsoffZdI2devLgpotvt1u9IgTCx1YRVMGZmQJlLhhHAk/TnGTqE4B/tIpJVQAlMTJEREEwV1FRlNjTORZJlEhHQIlJUVSUjTFJMRphK7hUka84ZijZtgyViGWjqYBqxnlKqC8W62cSqFpfWtoEAACAASURBVCgIwmIGUoqkEEoIVUx1mnKVhpxSnEopMRpzJlLmGYLinDHuRKXNQaz9MA5TwWomf8ST9nWapr4/DcOQx/54PB4OB4fxIYQYq1XJ+bhQR1BwISeqgpmP1v5XuPaV0xkUhKUpwSWdDvOqqvL3MU8yjCdVBRMAaNs2BWZmsNljx2DApEVkDmp4DMQbxxEAnTfOORfQGGNdVSu9ty7aVt743Gx83jKykpMf40POX8XqYmJmguqzn/3c/e0NxCiuSPP8G8+en6fcmSAQADb4pPpsXbuCbHZQ/UAbKp7PtXpuC0TC8y+uUs/1UnJ2d240NTTAbsxv/ehPfOntryFXKobADhUBgMizi+apPXA0Q2COMZr47d1BoLgDF8DzDNFjmT8O9XR5szyl5wzE4kIcue7XxR6CZmYEArBEub7KGqkWIgQzV3SfTif0ykaO6/toBISGZBwwEIYYQ0opVRzCOI7MiovlT9VAVASYiBmZkNAIlQgIDFAIkQgBkBmQtJScs/zSz/+Fl3/n/R3pRDeHTo86pshqOkwWGXZNy0qn44SoMfKoEY3zWAChbRAh94M7NsvhwZoap6E3UGYwBKKpe4DtLk3e0gM0Zcsli0BVeQFI9Aut66dpkrm/YMlkcZxlhsxRJM/JRGcsH84mvTXmZUYjpcgqQjZDEc+VQQBUMAAX2M4gTW2mwQGskBohIboInwIhqxkUFdKSM4Q4Nx3IHN5kgBiruAK82easglhWI2JkJmZV0SJOiK3X7Az5yPzZzdnZgq+8TIQ1zGZuodTHvyUGW8JUzq/1Jf/TSc7VBLsE4M3NiH7xvhKfu7KLZxULCLBsFPRjdlycWUMDAQPf/vsFgq+US8GnVeyfPn5oHi4hU1VGG8dRtZwOR0Ss2wYAxnH0FgETret6GIZx7P3SSSkh2jSOOWdANst5nEopU8mmGGOsqhSr+PS1p6WUly9f8hDGqVw/eTZM9z/1b/zMa6//yG/8+q91p+EnfuInpj6/8cYbdy9vL64uU6rNzAWmPj0w6zSND3dFRJrNzttoRORw/2CKdV2bAjKlKvoz8XIaROQQOSQOARGHcSxiLpJUQ1AgjuNUWH2Lk1LlEXwcQpjGQjFwjKI6DqNPwHUNyOQr8Ap5pVk2273vwtclrs/cwLyvaz+AXqYVUwohHA6HVNeXTeN+QmAG5tfeeOP6yZPT6fTd73636zqRMk1lGLu6OTrudUThMLuqqhc3t4h46m5u7x58hp6mac63sGHpSwg+9ppYIFn2YcjEyIEDI+ks6TQwZI7Rywb6vgcKHCuOiUJSKAr03gffZ2aOM8VERNvdRQjh4eGYs7/qqErH4xBC2Gwucs7DUHK2lBIiqRoAFYH7h7vD4WBm9/f3p9PJiaOrqytE5JBCSn6UxOBw6mH2FwWRMgxD340C1rbtaRj3+93t7W3btvt9bWYUcCp5zFNd19fXT8cxO+zxo/fRzYvlU4oeHh4Qcb/fv/H6Ux9fbl/ep2ibzaaum1PfufNwt73w9935PX8TPYGg67q2bd0F517N7XbrG+JxHF+8eBHZnj596j8HADabzTiO7u7zIJwQwvX1tdevN03z+uvPHM71fR8CMXPbNs4MrEmzRMHHdPfQrhuNed4l8pnSX6b/NB8WS5Y1t3al7HwYdfpxGIZ1JF1B3StVimYhhLyUi6xTbB3qNdRnLQlkRl5S2h285ZiWY2g5Z5nGlNLlxe7hoVvL3wUMoYRAzKBFZK5W8o05CVhYhMc+h6uqEXMpyxJYRcj7G7OYiJVSNM+or+TRJKuKiaoVVe1tpJyHKYOFUlRyQbWIlkglxdIdctuW4WRVRSEYQb1pUx3HyXPICdDGYSKiFGjikEJVhZI4JA4TxRB0IeGMlibDEHicxAtoqrqOMRrh4XhE0rZtTbRItmLTNHXd8f7+/ng8TkPXdV3OxUMsQghrjJOtccRz2AUKzGOmdwyslu01n3Nhr9ix91SyCjCznwNrg4IKTFPfjwMBbrZN27ZVVYGKliJSpGRnFbTMk535qDcvu2aFCHNYEJ6ZaiklBFpnYliyHNcTaUVNy/k5rXzgebvMOQJ8hcnEoJI5xedvvXl789EHH7wnMg+wy3cB0JJdoXMtQwFgtI/V2ziwocWth69GOywYyT72lB7bwRY+fH3+6//7YnEFmcMwSGwPD8enr73+41/88nZ3iRSbZnd/OEVmUDUxUUEyIlgwfAYAk7nvoes6J/1mHntBcbN98RWYd66nVXi1OO5R2QlzZT3M7fB+PdH6MnVR8VnOvoWcZeGwlqP5OwjMj4xuSmGNlZpK1q5jDkghpZp54lj52igQGbCVSolQCRkMVMkQjdSYwUjYuR2yUKmCQMGf/8Zf+Mkvf+Mf/Mr/+H9+828l+JADmAoANlUiC1MHkKmNDQCc7g+h3oNJxWzYDSdLFdQBioEIXe2r47Hve21bEAQOMA7CxFpi7kVh3nwFYkQliqqllBIjh0jMIAJMoOBlerNUym/Pj/JLU8Rl4f7x1bv3iBCYrlJDZ+a9JR6R1zo7fdQuujsP1QAQxGbtMmDxpBl/Ys4HIj++o06LmQIiheBJQuA3ENU55WUOfFhLFpauYALPMF2eoBl5gdRjFZ4tyTC2RtG4zNuXJOdocPk180Eh8948I6MZrqnf3V1CjACGBrx+E87LrjOx61mjxhkItOKaTteQqnlqLi6/XsGp1eXIglfZz/dMQ7RPWb5PHz8sDy8gDoHauiaiFKI2M9hzB5EntolAjGxmSw0Aer7bmKecs8dQi/gnfC4qgCVnIYbvf/TBOOSc89XVtc+7T59dvv/++88/9+aXvvj2r/7jX/nmN//JV97+MiJfXFwgct2Wpm5jommacpYYo2oBkSmPp9NpdzHsL6+J7P72zjkTUJ2GsW3rq/3FmuwXYwyBidjBhqoAYAjRHdjLeMGb3UXOnuYyfxLncfAxMYZqFytDFGRKdRXjfr/v+qMDSDdLTdNUVD3Kapbb5VzMEjOn1A/TxcUWkMdx7Iep64Znz3aXl5enbjh1Q9M001S6ftzv9+1mp4bfe/+j0+n0cBxUIcamTVxK+fCj2+12e3Fx3W4v8cWL29vbj27uSykpNnP6Ilo5DcwcYk1Ex26McZ05QM3Bp0s7TE1VdCrdqe/9VcykX3Buk7y4fBsvqqZNKQ3DMBVRtZvbu81mO01TUW9lDkA0Zrk/nFQBKCAFMTMx5BhSZcjH7pDFDHnMIjL5+rd/OIrIdrtn5lK0bbd1XXu6ic8E9/cHL2q/urrabrd57EVkmKb7w6HrBo4BDUUsBDgeT0ihqIgpM4/j5JklMVYxxj/6oz86nU4XFxfjkBERCNu2ZQ6r6HGz2QDAxf5qHMerK/I4mdPpVFTMrGRtmmod8lJK9WZbyjx8m9lms/FrwS2aDw8Pa8AgIhLZ4XDwr+ScnajxqnQHV940fXl5ORPmOnoYwwrkdrutmSHyukRYpciO0Hw94Q0Qzn25gNZf3cIHioi0deU0nSM3Mys8pz429SaEAEbuHfUuB2f/fIuxplA43lvFaXMRPMg62EWalyCWHC5yHROc1ZEh4vFwtwpB4Q6Zq7rd+CJDEEAsBI5zmD5nAzZAUrSZc0AjACpFAdQIGQoxK4IihGCgwe9JJmJiVma/nJRJplxkAlUDAY9H4VAAbIKch2matFgi3KYIapLHPAxl6HPf5VSHEGKdtts2pWAmqpmghMXwosSROXKIHOtQDSFXUYII0kpYoSsnVbUUQFYgfP78+dOnT+u67vqB/E5a8tj3HpB7Oh0e7u5ub29F8wrLnYxdAcjSYw5ORK9/XLfg57G3YK+Qe07YGkJTbzwia3ZIZh36bnadpdjWTVO3KUUPXzXvSAYgF1mqMKDiXI6HMvfKrNY1P3O8JGMcx2GQNZDzXHG6Ki9gaU9Z2egV7533hn8i9cccp3Fs6rjb7j/35psvX76Yht7WZgIzYm8eQlXhx+4fFEMCPQ+cWNlRV3bxq5LO9Z+cN+ydkR54jqbWnYuzLg6Q/LB43NGxK9fXr3396z/z5OlnkWJVb/MkMdRozEgUCSAigoGLOW0YBiIyARA1kIeHh2ma0EStqMoZ5FMzBLVPTOw8/+Pj65lbRkDXRGgDYiDzwJLHIyBgBspFlR5PqhjmhhAiglk8DGsK1PF0CBxjjCFVHFJKMaQUYuU6BQophJBC8P7SAImIiKMzRvN7jSBmIFSWxl1k5SQYYLivSK//8r/5H/3Cz/9b/+1//ze/9c6vZzuUTDTWkXZv//hPvfm5t0ysrqumrb7zhy/+xb/85w+n91JViZ2amFJKLw53TXXdnXLDm82einTtlrv+DgUINmiprRvmOORpGDoiVstgSBT8HTFwntyde56H7a3iZqDMzsLNsT5LHQCalVnJqWsnA/k3I81MFQIhubBQZoWnzBHm+AiVlsYtm5ELmHnmjYH3uYNH7DKb96Caui+PpHiZra2n9FyEYOueRUDNihUqAEAIFBCUcPX1mc6JL/P1sno4XYM9CztNVQ2IUEweI5BwTv6UszPRlsp1nI+Cc3CujZelUNQvrjm9dJZuLiswv+eBEcx05hq9q0s3Ayx3HiBiXHlWRa+qn2XbNnsIidCrQj+FfJ8+fki0nZ/5zGeYeZpGExnHPnJwA0zdVnML+TT6vO5hfeM4hsgEOCGkNDNjYHDqj/f3957VXtf1/vIC0U6nwziO41RuXt6Vd97ZbDaHw2GzqVNKF7vdOOavfOVrdV1/+9vffng4/OiPfn6apnbYju20k92azj/0Y4ohhGDd8P5733vve+8BBwRGxKfX1yGEofNpaRrHPqZZmTZP6vUSPbcMFo/NVAAxNWojizGAf2JNU3FpHBGFlPIkSGYIBfA0lhSqpZMaUkqEoe/7aSwxRhUoRRC5bWoikmKpbvsxHw6ncRxjrK6ebJDjMJXL66cvXrxQIENOdXV5/RQAhmFQA4PQbi76vicOIQSDqd3EInb/cFLVcZKYmpiaUkrXDdM4brcROUw5b6p6s9uN4zj1AxCrakA3CWCqmyK9+h0PAZnMUGb1uqCpW4NCjByTGE5TuX1xi0viaIr1xfUVAHzwwQcKJEVCCNvtPlZpmibkMI5jrNJcdo9Y1zURHU7HqWRDCCkiIpZS13XbtvGUfCJUVWRiopBiQ+gUZUhRTMdxHPNUVChwRc37778/TdNms9vvL8cxT9O03+9TSi9vb1979uz+/r47DXWTTqdTjLzdbkvR4/G43+/feOONqqr+4Nt/KCIX+8snT57c3d37AO1z2KadYW3OOYRweXlFRLf3d8MwSDE/Daqquri4qOu6n0ZEC4FUS0pBJAMAETgAq+vkxsW+P8UYtehm06a08RPp6dMna8lBCOHq6oqZ7+/vXUuZcybMRJTz6ASgh+W47cphmyOxWecpshJ6a+MCETVt69k/a1CEGw5jIOcbVzOeBz94EI4XdjsMAMKcc1VVq0XQtydrhMxqdnUg2k+9H6LEwdWbj7Vmpai+Mi6LyOXl5TRNTgw+e/pkKDJlQdyamZZcRkoMrDNfIabmPi0DQyVBI3f6LHVMiOJ9w1LYWKGAgbczqY/AJrZwICZiIOh1TAaZoqqK2JhhGBWLWgwVibOyyFWzGfJmnKapykUjABYk4wCSTUph4oBASBmRABnmAJVIMVAkMiSCOZx9NbkZEYhCTNUXv/jF6+trxwBIdjweb29vT6fTOI7H44Pb/FQVPX2qqoCC+DJ7Getlxni0Mk4LeTtP2+ceM4RZ2ykiZtOcAbtpN5uNX+PDMAzDwDgHolZV1VS1s6+n08lEvb4Z1F2TYGaEgGgM6IOuZ+X47Xr16jCSZ7eozguUH5BgwblaeKWXnSQ8Z9LgLADjnJSbkZtOc1yt2ZMnT9588813vvOHx+PRDG3t6cEfwDmuJ0Ny1Peqtc8UAO0TwjmdVvnE9kuvgT7TPc4/1lchc5uCiC9TEHGze/L2V7/+5hd+XAURoxTrurHd7nMWRGI/p9AMuBiIii8xZU61MdePlFzUimrRuafb7xJzQ+DHgmc+EfI9JousHR7m7/cMA2ihXwGNEAF4kxozozjbjFNKgLSY2WypT5w3DfvNFgMHjhwTU+SYOEYOwW8puNj/XGrONBgxQEGkOdGSEgIDJ+eHDA3J0DKxmZSatheb67vTzbb+/F/58//+f/Y3/1m9bW2yv/aX/uOf/sov7tpnCSMBEkPXdV//cvgP/t10f/jer/yTv/tr/88/yP0BsW64+rlv/OJXv/zTv/zL//WYJ9B499EDx9q4TGJN3R6PR7PBEJnqGBg1TLkjthibUmappyqExdJCGNSKyCye9aZNxxveuLQSqzjnwT7eJXxBYyCgCOzbFERUUJrxjz0OcB6os/BatpK1HqjsUm6YeVdy5LWw4oBIhgqwCCMJ0QCZGJGBz7NnVXWOQWFkZjnz0Z1tbfyXFm+z8GXXOmuJ5LUZ2A8CgBGyo1tEcXbN/AazUJGL6nXdYswHanG6UvHWvqXXyk8P/0uDNZxpvV2c4731yjXPOFiXSrC4KhFgIRrdG0mfQr5PHz8sj0B93w9DF5mHodu2G7/RH4/HcRjDkgfdNE3f9yEEJIgxSi7DMLhhhoju7x+Ox+PheFRVA63rup/6cRzBcJqmYRIR6Lr+5uZmGsswntq2zTmnQLvdzom1d99995133vnyl7/8+c9/Puecs4Q0NzKBlG6aTAGJ3cuUqsqLo1DxdOynsVfVJlWXl9cQHiPd3QDjH+Fd162r4mXZDKd+9F5jM8MxA4A7x+q6LmWkfkTEqmo2TeN5bu0m+ozedV1RySVnKQCwqbd93xeVzWZzcXFRSrm/v6+4dqbUAxI3m41PcgDga/umafb7vcPgpmmm3IcQibjvB+aw3184TXR397B0zW22W3bWaLebVYvOiTl08S2yu/72+70TUIjYbnYeVaqqhI8f+U3TOOpo25YRPDq867pYV9M0eSNCMR2GIaXUtm2qq77vT6dTPw6nvhORpmmaes6qTqkGgGn0k6Ig4jTOHiQpVrKCERj1XedRrk298fdov7u8ubnxZ2iGKdaBo2ex8Nwab3d3d/4rlniJuNlsT6eTVyAws889m80Gkdu2ffbsmb/Ru91uHMemabbbXSlzG4E/YQef19fXfjRevnwZQpjy5B5LEfFoadegcoo+rjkf6O+sHxZ/sWlJv9hut9s6eczMal5KKVHduFL07uVtSmnbbsZxvHt5CwDtJvR937bt8XgsZdps5jQXRHZ6Zw16yTnz4pg99z75+75SassAKjnnGKrV9ef/XVv4/CdsNhsi6vu+qioo2UNTHS668M+B4qoIXSEfBkTEtqpDCA4b5h6LEMZxdBXiWrk2TRPIUG0aVS0KIcbKsOvHOd0kT8PJohUbpZRSCgcFl9ihS43m1oE5ugBeTbfLefTpp2QvFTQR0yIiomXKOWspYAKgDGiox8HLOG0aJWchscAmhkVsGLOdTvXxaKkelYpYwkbypCrMjEBjNgf8nmg/zwre/wXg4fQ/iBNCYA44ZokxPn/+Vkrp5cuXp64/Hl50XXdzc7Nk8PQuC6+qilN0YYVjBgAPgzEHtGa2Jm2crbF8TF/W8CKInlNnayeEM3tNu3VmeA0TCsRVVbmhFACOx6OIqBUTJYLIhAYGErxanRehGCKgqa/VF7uOE49Fii5hD8fj8fxcXenojxFo/m/GflwnsPU27iuM1fV0Dlom6S7226F/SAG32+1Xv/rV/tT5/fC8d+vcNPUKpwf2g1h0fj6mn7g1PVc+r35CP0HPa0t9ReK5Sv5Fd9vGGNu2/fI3/tTz52+VbEQsxaZpqFKbh2yES2quEsHKGCMiIxW/o+jM1rrO1vU1Z/Et+DHIBz+YO/px8ds8CqvqKtrzu5+/yxxo7QUhgVUyMCckgaVY+b90JcX6LtNMXtF6UwISg3I8HokIORJRIFoEBcCMMTG5/Z4rYiWsCYNBACBDAxRDEJ2yyjbWp8PYtleDwWde/7Gf/caf+e3f++bXv/bTf+7P/DUqT8YDcawBkGOstTRt1OnUxPxLf/avPnv27G//z//d/U3+S3/xr//U138uhP1/8Z//V++8852/97/9T3/5r/7SP/m//+Gv/fqvVs3mr/3Vv/7aa6+p6ljGly9f3N2/FCv/4l/+zrvv/oHkgoQxxpSkCKxaBkQEA4d5ZxTfsgtYkAzOO4jzM3+ujlSYA0uIUFVUAAHNEOaOwVdO4dVmaTgLHBdItqQK4Md9bmDkptM1hxOcADQDJP/afBbN/2A+OVwRuggy7Ty9085qLYnm/nr0oE57pOBWRv3cjnsull6OIc05Q7bG89r622dc9wj5VkkmvioBwB/g5z/GfbxCAJwXtSuCW6Nxyd/6FPJ9+vhj9tBFmL0Kp+fT3uRLP/Enf+uf/+Zu29QEDw93IhIYM1DOWT1eOYV+6ByBNE11PD44lJrKaGbf/e57/SBrtUAIoR/y8fRijYq6v7/3DHfPmdhs08ubm2majsej+9A85L2U8uHNB3+q/9nPf/7zV1dTjJEpqJYiebPZdHk0Q1NjTgEDKB4OJ6dB1GjMJbbpfsw1JRfdGWJsWxUYxpGIBE10SQ4Y1UyIWGwysxiTa2/AKJAB5mHMIlLXc2S5oRpICIGr9jhMbqLY7y776R4YXZ53Gk673eXFk6uccz/J7upp13XDlDnE66fPiGgq0g3jeP/gXXDDOMYYASNgjKntug5JQ0TmymyfUkopdl3OObfbptnUZW1hNtvudmDS9/1+v93v9363KqUcDocYmTlWVaiqgKgxUtOklJrM+XQ6xUhVFZ2J3WwalykSQ8652m5V9XDzQlWbdm/E4ziWkq+vr300xBD3F1dTliLHmIKU6XjqT91weXnpIXhFpaqq/eVFKeXm5sbMgNAQioohxCpxDKLiiHfpLvdK7hCCs5Il51JVVdvWIZJoHofs7KRj1xgZAF++fOlCqZRSHrOycs1oHAKFkHyo6vt+Li3UfHV9sdk0Ny8+nKZpt9sRYgyY4uw26fveeb+u6x26+FYwMA99X0rZbDavPXtGZA8PD2b2+o98xomRtXTeBZC+njCzRP4RpSFEESnFEYiGEF070zRekWeIlFKlqgipqRtmzhNO06RCwCEwPZahqxEhU8TIauXh4cFXBmuRWimlSsk/AGeEYMZEVUqIcyAEM1dV46GOZj0ii3jqAKVUO7yMTN5PSBzbbe2f/cNUCKCuWweBx+PRaas6uv4TVaGuW+bYdZ3j1ZSmpY+9OGrNOae4BVRFCGYAEBGa2J5OpzIN1aaK+9fHfgDQyDwMw85uycO5zbxUt6AZCBMvyZNoYqDFSCch8iiJ2YFls7ew5LUgW0TMhDgEjlVIx+MRp4GnIfd9nVITuJR+oDYh0VT6riO8SaKBAVoauqMVkWFSFUTqh5EYTLVXnVQKirFSMKVJcGDRSm3IJQGaQj/kEOs+KzAfx+4bX/vSa599DhZefPj9+/v7+7vOc27mUpk6eoyKqyLRywNUXdonPBdN+3WEwGtBVgiBIAIzABZDVRAwGmElXUWkruvLy8u6CoRqMtwfb4/Ho+/sNptNCllL/3D3UouN49h1XX/sh2F48uTJ0+sn213LzIyUtQgRt42cFbtzwBSCrzmWioKiqBxcmSkx1qu3zTcOj9Wj07gCV5EyTY9rAgAQEy0qNkuIbR56AQlpsScmtGk8GkC2YBJywS/+5J9+cT8OL1+UrERaZGTz6i0WICeyYLaKogKTnokfQTxv3w/1Irrz0dbLpCGEAOin5fJfAACo4rWUXMYpsKVIJqNNU8XUD10OiVLVFe0K/Oibb/3kT33j8ukXBGgUIgMi4DpkG4EhxggieFbwIEXMLIRoiDGyST493BUZp6FzHbQKmH+go5mCU9+f5EKEOX//nPUAACkw5/EDACizYWDkGILPCEQUOLqdOOc8KjBzREspprZxQO6aduSVnISikqXMvLcUMDX0cKnKPeEcU4wRKIyzfCCl0BSDosbROCKJAPQAfVO1ZoYASCHESIEDt4lqsluTW+UNaXtRvf3W9Z/9jRe//9P/9r8Dhx8jsF0jVajAOJeuwB1sXv7O7/zWb/zmr/7mb/99tZv9fv+lP/kzP/+n/2KA69PpQITdbU7TG19766+8Fr/2G3//u//Jf/iffvGzb0OhkMLJ7vW1PvzoNNjNB7//3kf6rpxOKTEh9kd4cpGOHW6aMJVBJDfVXqRhaso4CA9Vm4cRKECMRQoMI9T9ZRWvf+z5T1ppGPD7H3370P+h8E2BHGogjpOiysRcIIIYsPZFPDwzAVCsoOSBuICA5hCgZYoqk1oGLKMZqCFKShACRA4AWDINgyIk34QZCrCNNtYa1QRQQW23q+dF4SSBEYBUTAxE1ABQjUCbSp1dLEVzBiIIjH76ccAQCMlEillBhGLBzJCBeU5kIQQF9Ww/AANGJDYSJ0Wj+feuFZcu256DczlACOuWEwQwi4mCAkAxBCBiAigyMREgoAjzjAazenM9IKKK5QwBoUoVR0ZFFCxFSxYphkjMUbFMQojGQMAsn3r5Pn38kDwQoMjV1ZWIHA6Hrj/mYUQEEepzdrX6Yw6EOA9z4ZooAHDv+Ol0GidbJzyP6VudAznnvu+d63Cx5cPD0efyaZrmiJFSxnEqpRyPx3/8j37lwy9+/+23337y5Mn19dObm9tQhX6czDDGaErXVxdE4f7u4OChlPLh97/vAjMfdt37NBcSKPqSdbPZ+IC+dtTe3t5x9DiEWYTjWgofNZqm2Ww2bduYWS6j/9HdQXVdM3MM0TM83IW13++fPn0aIq1pFlVVeWKH6+K8O46ITOeK291ux8yHw+F0OokIkrnRoalbZ0EfHh5E1IP8ENhxRYwx5xwDeY5LjNG1fF7qPU1TjGEVFK38jO/st9ut59f7On/hH6K/+ymlZ8+eH9stlAAAIABJREFUVVXV9TMl6K4wt3KllFblnhNrzls6RekZ/V3XeXXbdrs9HA4rCnrkhZa4SH+GOefj8ejUmWuo/Al7WULTNE+urv08Wfu7UoqbTTOO+Xg8mhkxciAkkKxViE6sLeoyq6rK2+fqunbhpQsaQwj7/X7KQ1VHDtidRmau62ptqxPJVdV4V57zitPUb7dbfwuc3qzr2t/H80oD/58YZ+FljIEIS3H/XlrVNUuS+yuMwcppuK1lpelWSsT/GCKde4fO/x+WYIyZE1h8fesAfR7xsvKE/h6tLikfzc9pFiL35M8UjT831TmkxDdBfs47/bjZbPwonVOOVVXpmAFAUPy24PmZbdtmxhBCCjFyQDRQzTlPffb8l4VCEUQMHDygH/HjujU3HcFjtpuAyiypNJvrwtUUdQ2xXCx2pXc1YwyOf7KU0+kUYxTTYRp5HH1DUUpRLaJFRNRsKmWapjFPuajHh3o0FMcgBjHGPmdDSKkSxBjjw+n01ltvvf2VrzRN47/ivQ8/KMO8L2iaJgSiGFZ6xNNZRIrjPb9e4Cz7hCn69zph6/c3RHTzj6qukf1+GvhF6iJSzwKt69olpu++++7LF++FEIgCGnhM0dXVkzfeeOPZs2ebpiWGebUBEZfIykdgVsAsP+bUIxIFIl1P8dNxON/rn9fTncOS84i8hT14XP/PZtFXiQJEZAJVNQQiAnQTEb35+c933bHkgTnk08gEMVbj+EDuOXzU161WKFuNemDgJINKWRJS50Cis3zRTyAQDoeHpk51kwgVTQERmLphqNvtJHrz4p6r6u0vfeVPfPFL19dPQkrnr/ecnD/vA1yJCBUVUUZYObQQwth3rqo9TxO1VxHdJ9B6S2Xl0o74mPWy3h9WfL6ecjFGvx/4nZAZZ/ZyuQ/Mozqal6HNu0iTx7hgYI6BKLsgkaQooLIf6mBmMigwUeAgKZpxAGZGgHEcw9Ji7xJ0MctSdALCiimOOfen+2ev7cUenrzBob5BywX7EOuS4Q/f/9a3/vVv/R//9O8+PDxwnIi6Zktix3/xr/7ZL/83/+VXv/Rzv/ALP/+t3/utv/2//A+77dPT+P4bb26uXg9f+enn/eGBaJ9SXTEZtUqHTQPv/uGHfaeX189MYRogGnc31GxT7u9CCvv9/nAvb//4N37y6z/7rX/129/61//0+PDe1ZP28FCq+pmRpDD++V/4937uZ35xPKVkWxOgML64/YMX999+5/3f/91v/e7t3SHEpm7qw90tB42QU45FFAKLSX2JgCdf+SgChCgQ+jKJnpqG+6zBziXltKabvFrZh0QQELTMHkR9lFB6Y8FyifkZiLN4aiZ+Fz+eG95UlZgWyvwx60XU0GaF9JxkY4v90G/gigs7jUveKZzdJcwMiGbmDQzOy2CWa0fR9UMKJqpntTS+nTmn+pYfAmZg6rnc4B9DS1opICqi8hyYhIsf+NNevk8ff9we9P/5N/z6628UsWE45XEMkZAolzIV2W63jpTM7NR3p9Nhv9+PU3ZMtTqCDNhMVF3PPX86ikgpXs1sRMEMcx7GcSIqGCJHRAGOVDXbbYxeRBZCqNvd8dD99u/+3kc391/4whe+9KUvVVUVBmCOT58+vb56Ok6lqqr7+wOnWMf47NnrMSVibtv2+fPnfd/3w8l35C698z5o/7xx2OCjj9Msdw93pRSRk/+blFKKdVzG4mmaqir5y/FvcfXaZrNZnY1t23qixjRNKSUkQ0RP4R+GoW3bGKMfQz9Wu93OUaibxHwBP8fxkYUQSpYF26Rnz55tNtvD6Xh3d9d343nYd13FpmlSSqs5xGmftm2ZaXbWATiG6ftetYTAqsU1ojHGtcKh3dRVVd3c3BwOhzmasqiqOkx9+fKlg6ic8/39veNGZvaslD/6oz9q68atX1ORkvNIwzSMjjBjjF7956HhD3f3jjaXaEf2SdoTd8zgPAIhhNC2bc7jOPYiOQRKqa7reukRkf1+F0Ls+95nEfejesKBQ981jdD7MFx16WOxiPR978CeiD748L0U66urq+vrq6ury9Op83dz6SifJ1T/7S6hdK+jU5QfqzQ4n2sfW7C9KzLG8wS/8zy9M7gY/bf4Gbgmba4zfYjVOvOt3w5L9cg5BPVzfl40LM3Xa4SMPzE/LOftC2uRtP9qD1dwwOm/paqqJZYQHIX61TGOoyP2NYV/Rcgubc0ei2+uwtUiMmeB0vxk6rZJIU7TNA5ZkMUAFJi9xtcWn5WaqW/8zRSR7HEUWAqwROfetrnrytY4ynmYJowximSdW79KzrmtK6+DUrBh6rup2Uo5DT13x67rhqEbSxbJotkZqlKmqeRctJRSzNTQgBBxKmoI/y97b9JrW5ach0XEavbep733vja7ymoyq68kaTYmKMkWZVO2ZVm2hhpoYMATjwxoYBgwDA8M2B5ZEwESBNgAbcuCbHWWRIoU1FCWqBIlilJRpChSVZXVZFZmvvY25+xmrRURHsTe6573yD/AQh5UJV7el/c0+6y9VkR8HYscD4OSU/RFIJeyvzh/5wd/6PXXP3F9ff302eUHjz7q+771nXMYgmua6GKo3bjIHMiecoaFf0UKiBh8sP6nlJxLQnTTMFReWb1BUkpFZr6cLdrHjx9/8MEHh8PBbmR7rXfffdc5ZxOr8/Pzu3fvb1Zr5xyRjzG2IaaUFCFNRYFjjOi9Uf5qIEEF7kzkZi932pupMlE8YT/ediBGsX6RjgXmKFO5kad13ksqviWmr1jL55wDJQuLv3///tPH94TzNPWqmhMjTuaHBBb1V+U+C6lxcZ23ZYQzM626A+JtFmKtOOcKdZm3bDcdOUh5klyCBeeMk4ur45iPw9R2m0+9/fmvvPNDF3fvlzIH8J1SQ2td/pIX6Kx2m3+uonOuow37TvP3RHmJ0JzBzFOR0u9MXkXs+/nQtMXjboMT5BQeXGxj0XtXF2opBRkFkYFfEjfOgnkKpkBTR0gCyspOsHBm5ahRnToiciAeNHhCR+jIkYVvs8zqk+XlcmbmAIouEPnN6kz7533f9ym5Lj94ZUfh8HN/9/985eJXVhtS7T/66IPvfud7l4dHCn2JHdMBQdGPI2uDUOD5b3zjq9957zf/4l/7M9N4vHv33nc/ev9q/NZ3Hj2a8KM//dP/4xuvfv73/Nh/ioBFwEcUxG9/671h5O32ld/3E3/gp/79P5wH3/qL3/rNdyEeKBx+5uf+/Ne//ltf+MLv+eN/7E94t/nS53705/9e/Gdf+/lnH94E/+BLb/3k3/2Fn/0P/9BP/r4f/UNjr55Xkc5KAQ90p1vtVp/8xCv/9n/wB+L3Pnz/8vrwb77+7q9+7V/9wZ/8j/a785bzB4/eG8pNsy5/6xf/QqKpWWGaNLjdccQvfPHLv/Fb/6pZ0yHfTAX2Dqs17kkXZyvtdLw400Ut/VIVbGO1VTb7XiIhKKKa/m8x+gEiJFLvwRg6qshc5s2Z5w5NFQozLSeRweaooqJKOC9JZFDCWaRHNYJz2RPM5YWqz6elpc/9JxKCEnpx1q0tcyhwi48MnKr4VOY0krkdZeBi+4m94duVfjocETGW9cfEzo8fv5uBvRc6QQ937t8LIeac29W66zqRMgxDRwGARCClMk1TKRLjSoT6Plkx1/fj4XCwmKzQRE1Jkdu2NWnQNE3DMFxfX5OnAORV0YUVs3OOvENEK/cvLi72+31K6fL5lQFo9+/f7/v+1Vdf/eIXv9h1XSmiMgHh+fn5ZrMThrZdu9Awq3PBh1BbuGEY+r4XZWtRrPz1jizA2g6wU/TDcCojAQJA0zQmW/LkhuGIqMMwDEMfYyQHBsdVS4yUUk5cq1sbtMcYY+Nvbm6ePHmy3W5rsW6YhhlXeO9zmlMccs5GCzQAzQfy3ocQHfm+74/Ho4jc3BwsYa/CTTAHBEslStkJbdzUEAJzsWLLGGLMXEoyPHBpLVSERdjyOYZ+Snk06Yu1ByHEmhVeB3smFzQI117L0DwQQ2zYcMv1em0fcxgG6zyt97MD2/oZU4AgogIrcEql7vJz4x39ZrPZ7XbDsa8IRgje3FPGMdnkMucppTHnPAxgHYgn6rp21TaGTI79MY3jqm0IFFUcgveOGVJK15fPS0nrdXfnzp0HDx6IiPN47G8QXM7JQmNrfp297ZoobQW0QXy1f7OCqYLMpwkHp4HOt0TrpVC2aX2dXJ6CbLUWrA4Qc/T2SZ51hQVszdtXcxo1Brfe93UySta22Tdiv2J4lwjXtbSkS4N9kKqJqhJHIrBZxql6tsK59a3OkmHvpcz1KIEPEdFmAcIhBFIAQiJywUeA2LU4rnPOiUtw6MmjsoDyi3S1WbCBL6AZp30Fqrn1gicnHmc+JL0gg/Qh5DQd+t4Rtk2HXIqq8z5M4/XhZuISAvV9P45jSmMphSUzFwFl5inlMedcSsqcuKQiqciUiwBNzOBJwaXME+eLO/e/+M4PvPmpTx2H/upwM+bS9/1mu/UU5wo7BO+9KjMXa9hquCgRmZuH3TiGwNfFuRTfc+NUJdbMPI3ZSHf25dpi2263d8/PTNG3Wq1sgNU0Tdt50825mTA55wqYj0shAp2tVlhBhQP5U3D7Fi52cJrLbAIzWuIlTj8ULIGQp7OeZX+D2iK+BP291K4AgHdIRFKhDFAAaNv2zTffHIbjhx8c23ZVyjiNKTahsMxgg/3fHC8AHODsj8FLfYlGirttvWrmXkVR7E9Lz4cpHw0FRY9Ayqrg24l1mGSzv//Zz33+7c99cbs/F3bmd3K6pdRLYcPK0/UMNSmU5n7U7jXnXD/0qmreLacXqmbc37JYT8LlmRlPLqOtgdPwetvf7Nw03kEdeAFAGqd51YHoch3qna401/fLV+aWWpxASRWyTsjYNA0hI5OCMoNy4ZKUmLwPjXGiwaljFIeoNOdGiIAIi6KLgI5ublJRFKWua7Dlr/3iP2037ld/4xd/Hf6lwgh6pOCapoUmT2W6vrk0fQshsEAWoADjcDkeroOn84e7Z1ffDX71j/7Zz/6Lr/3SzfT+r3z9ya/8xj/+ub/3M5968/M/9sM/8eDh/SfPPvpLf/UvUAws+nv/nZ9CaBEcUfzEa5/M/irLkydPngHQv/t7fz9JfH51Hdr8a//yn19ePj/b33nj4Ts/9e/9Z20XvvpLP+8fn7/91pe/9Lkfvnly2TZnq7BzrgmypS4fjh/uthf3X7n/4Yffe/jKnR/4yldylojNa5/59FCePLr8Ov+j3HRRCvHgYrz3e3/4J37kR35sHf7OV3/55zbnYRMzT7hEINT8RVVB74POmJfBuRZbMKNut7uoUX3ZMipfEr+hc0sHNS8qdQ5VMYTG1uFtkrtqSmomKLSA4yY1tJHdqZLRbiRLp5iJ/MtL265iqYZ1Q1AA9GBOLYgOQAWKigoDeVBBdKDkULlCjjA/My7iQGBmnD1aFNERilpfCs5ez9LnrVH9uOX7+PG7v/NbphrtZnfvwStPnj4KwXs7ipyHWTbvaRgEiDyXUlghhNg1TYyxW+/OLjjGqKpX19fG3dput7WZgcXA7fnz5+YgPx9UsbEqZL1e371zf7vdWt9lNfRut7u+vj4/P3/48KE1V6vOmZZABdrVxjl/cXF3miYkb1DVer32MZB3ZxfnOY1WyNrwvuQy2477mbXVNI2NadfrtY9+4Vu61WpFROM4ci53797dbrd9f5zpedHt9/u+760pVdVpmoKfjUBjjMfj0UChpokWNbbdbj/44IOyPKwdMr1iBd9qwJ11QTF6Zs4pr1ahZsczixHzjKR261S+UDcrra7W9KdhUIt/hjloaYwhxtD3vYicnZ1VA3FCv15tx3EUVgCRnK3PAQB7z9vt1tRr1hOmlJ4/f25D+s26kyyAQo4Kp2fPB1N1zvoiB7FpttutiBwOh5KLdxGRchKV4smpD8qy3W7NqcJ6S+scjjcHctB20XkchqFwYvGEHgBCcJeXlznnEMJms7JS2Hk0cu/V9fPtdtt2Tdu2d+9dPHnyhCWz5Nj47XZrKOVsJlb0eHNwCGdneyJi1uPxSAixaezKFJyJmrBoomoxanjp6WWv9l926U7zl1/ykLC+qFbhs6Bm6dwWkLxUnKS+btM0AFpbvgrH2RWo+N4Seiv1PddU91pqnx6oJwhDBvTOIymxoBZFVACzghREVeUZklVER3PiwgIY2kvYPVWbz8omtW8nc1FVhzTfAjnZLoGiolhKAYSma0u/lnyTShZkouDIq3IpJQaHIAhoCdGKcGuDNwuZ5geqsrD5TNqchyyVBDGnzMwI0LZt48PQ03DsL68u79wJUBBIVrGZuNwMPcUw3Nz0fd+Pw5hySqOVNaxSShlzGqc8lZwTD1PpUxpTyQpJpIjGdtUPaeJyfnH/yz/wzhffeQfQPb+8phCRaLPddl2XxhSCi9G+9GzGp4adGmJDCkrEGVR1zKkyrolIWXMpdhfzEkM3DMPxOEPf3nKvm6aJcb/bnZ2dWc4eEZmDlF8EeGmaWLJ9iV3Tdt16zvNg1nGcG0vy5iPvnBMx2HmOQqi7zdwqKdUhuVX/NmKwacgcPT8jmVypkrVFsd3jFI+qM5TfseVz5BTBGQ0YHKAHUSK4d+/es2f3r68uUxqdQxHhIkAnbg0ngV6MFRJhRHTBk2VFW2H7IknS0BKCmoAx82XazosIlyIqSZwIKLoC9IlPffIzb3/+1Vdej+26ZADEEGIq6bfHDFZy+ynCVgMMFURYHKLNkmxY+ULe+oLyheBOQcL53S7mnNbL1diVNB5uZcNLP1nPoHq42GkrIoRISqdfHAKwzN8aGqBkUYiIXMrcMC9mvwYHOlAiUjebTpnWagIJITgURiVl1uCcA/SFRZhDCN4FAZc5lamQd7t2nSflkm8OlxHTz/+dn806YhTSJJpT0ZJL0qMLAARNC941OXPh4gBShuAhdiACOZcCR8GkPvzlv/4XXSirDR3TNMnQrPP3rp79+Z/5hZy46zYMVARB/W7fPPno/Y8+eBQotqG5nvr/96//uSldkstIU5anlzeP/5+f/l8TP1lvtMhNPz5/95u/9rV/8Q/T9PSf/+uf/4e/9NfOd6/8wT/wR9/5wo8/H585aqYyvPf+N6A5Mt3881/4xV/9tV9hyf/zn/qHCK7ow/sPzlyTPnr6jQH6Jgenq0C7/+Sn/vin3vhy9OGP/P4/Njx99pvf/CV0ACtYMGpQULZ1pI5IxQR1RIpKRKIMhCoEyEZwACM2Oj1dlbr8FpAGT6UUERUFEXDKCmz0UVNsLKsIl15rHh7NEBvYLWzB9AgAAkt8oaXwIAKomcjMix+BZ4hu2egVENFo4wgkKqiAao4vcLo5qGK9jVRhiW1HFRUAZgXgxQ/sRXvbZZBq3FHRj0MaPn58v3R9wkzOffqtz6SSVTWl0XvfbTaAaPaYzjcXd+4bg9GGvkTU9+M4jlY9DMOwWu/X6/Vutwsh9H1vWduGLHnv79w5mnmAwWjgg7EiLy4uYmiHYciXl6t19N7bKPHizgPv/dNn16YtKQJd0yoAM7RIV1c35F3wTeP9OI7DNALhMAwppc1mQziXs7MHNLApsqw/McGbqt7c3KSUYhNDCLb1mDN+zWHz3rVta8VKt2rsiLX6yZwJaySa/cpms9lut+PUW8H90UcfGRXQ0thqPjsiljxVwZVZidqI9NjfrNfrtmvNkd+K/mEYZxJXllMoMqdxrgtPWH9LItac4WZdtzUDZvVhg1sz6myaxioGaxWswViv1+v1OuXRxJZE1DaBPQnnGDwRmNeCxVt773fbdR3JW2VgmQcGvc7sslIq51BPwpeXnyGilpK8b+2AMXmkvaWby2dEPjg3KUzj1LPYNSciztM0DCW5aZhBjK7rtqt1F5sQwp2LO6bKc4Dnu73hjSklUpBcSIGBlXCcRns553EcJsMwEZ0ZxxGRCJSSmJkWQabdArZajEdq7+fl2qvmYi+wRi2/TgOmrfsSLQBQOCmwD+QDAUpKmYict1y6Weho+PlpbHrlhc7WeSdEO3tXpSSYU7q4lGT0HhEWKUSkOq+ixSHwxZA0fQFRnJFYQAJ03gGp99Q0wbRz3lMpQgQ5T3aIi0jOSxhgKQBUhK2lIUIinH3t6yUTESHnXPANh1ZCKjlDUeckgHpQFhFX5Uqs6kGVFfA0S1oYhJXLbMoJTGa5hihE9irMCqIxxi6uvXPjuHn+9Nnl5eVxGNZETYwKkArTNLoxTkM/DMOUhnGapjSYcCrnrAhj4jHlnDkXHnKeskyFj1MZpnIYJ4EyjPns4uKHfuRH3vjEJ5t2NYypWXVIXlVD2yyNmQeAcRyPx+M4DaoayFUczz6W/dm5IMw2ULNxj/2ZWWKM+/1+t9ud7/e286zX6+3+vM6JjIaQc+66zijrNgUbx4mIzs8vEOcxxDiO05Rv9Veide9S5UU6ONvwLUN9QCTEedhxCsqdRkpWqa3BUKayhhfTzG0HeOmkso/w24md9vMxTbZczZHYUFxlBPKvvfbGMAzf+Pq/mYYJ0aWcnD95Tp0XzSmoCICAZLO1iqMSkSK62yZHb0mdty0fDMPR+0jOOR+zaGYOsf3BH/rB+w9eu3f3oXNBGJz3ADhN2Tf+VIlqNywu7RycRNvZC7Rtm/LkEKKnnEY7aKSUmtfivXeeFuTwdzjwVZVzsebNJpg2LVq1vm7gVTFuy6NGI9Y/z3xRUvEz726WTYlWtAYVENBM98nZkgBCcIRVhTsO/WlHCiAEAEw+NrFtQxN9bGPbde2KoiAQiGhBRQRHHkk9EsExfQAhFb6Mu/Jnf/pPgu9X6/Z4vDn0B1RpWu8Ap4mnrCFiLqqecwLv2yaSQhJm770yN949fjq1jU8s6J2iPrtMI0Eb4VCOfnVsW5RrzW4QCO12LyJ/4r/+L0rOwLzfraaxHxMCZoVR0f3Nv/0Xv/PtP71arQQuh/y0aUF0evTkG//7n/tT6x0rjkd4b/fq+aOPfv0v//yHF68QQfdPfvlf/Ovf+g12+dnVhxomgSMGaTZwNcDZOaRj/ubjf1O4d422axr7vHLOUcNZHPpA4fLZU8dd584K3yQd7YIDkDBLsdtQc84y7+cIqN57FWUGRfMlYkWHqEAOUZxDBGfGm+YD7CyNFJQQgIqthaaJViYdjz2zlCLMCmr0e+NFz6JdZVBYoiOr1+fMo54NQetk51SdzmyxhPpClIWRDRAAFAVJlXQe5szjSyHyKIhsT66z8SYRAuB8UIhFg8wMUgvbABXnGOcNBxBVWOHjXL6PH7/7KZ31flMAeOPNT33rO+8xswB1q2az2aCgKcqmaTocDuOYpmnq2jUXZNCShdC3zSbGGMMKHKzXa7PfLAJrsFGQuNCEGDcuzKc1ogBJFlByRMG3ho6EEO2FxnHKuazX6xCic97y07eblR3nE2cBFFBgeHr1dLPZZC6Gqi19mged869t8j1Nk/UeZpFiWJwdbF3XuWA9x1wuGwbSrVuAGcPx3ptbhtFQq2N+VUBZ92jNwPF4zGWqedzmXxJCGMfRoroX8O1WL1FZeTHGbtU0TSOsV1dX1q01TVMKO1DvvfAtPW+aJgQ9Bf0WbRVZMV0VWfaJYuOb1lIHE6B0XWfUxP1+r6q73Y6Injx5cnl5aRkMSDMDEwCur68R0UBO22qbpqlVV3X3qWl7VowadGDAjv2tyR0RFEGt6WvbqKrMNFuMODDSbD5Mx/6WKiZSrAHznlQ5pQwAfd+vVquzs92iTIsxxlXX2PGjqsEToSJIyRMhhOCb6EsTZg2DMjMP2bLpWucw51w4IVUvaTY3EPuuEXFK2ZIGqgyvWsCfylr0BH2tUFv96u2SnnZ9C2Z7axVdyZm1AjM9Xu0SrVCuE3q7NSqDtH4RtZ9EBRB1RIAqhdEBIZqw3iERYDE/QOcIkJyvFafVVbZW6+yf4JbDyVoqdlczLSq2/KLRixORnE1/lu2gtSaP5jaMT+mjvvG+W3dKCsSpn0oRUSX1hKyz+YoiIDEBIIqrlE5ZEtiZpbBoQQVF0JL5Vg85kXpVDtS2TRNj3K7XXdPae2u67vzi7jRNqRRJuX/yFJswDEPiknMehpFVAGBMSQCnnKYxJZZcyjTl41jGsVwdxmFM/SSxDQ9eeeXNT33mrbffLgrHoXcUum4tqmWxIHcOU57Mwcg4maSQEZmzfZBTPP9wOCxXMnvvz/YXrzx4aG5SNl2KsyPIjMw0XWsECuYC4rq4WbcdM8duBQDDsffe379z155f3Vzuw2JNWQWE1vmISEqTNZnD0HPJdX0a/m8C6ZlGtixva0XW63UV8do39RIJmU4ecBK+d4ry/XbL9cVfnk6z5q3/zyIEutnv3nzzU8fD4bvf/U6ZEgBZrA6ZNHRRgaLe7qVEBItMkcAkowhAiDRDyickGQR3AgEColOgkrVPvfPxzr1XfvhHf+L1Nz6Zi5QCzBhDcOQr1+NUhgcnphQv+dPMO7+K974JLYHcAJiNShO8yT6X3L9556k5Ii89as9WCS+IqJxf1PSyRXfYYKt+F7N9DZHkDKCOARBV5uBqtCwVpCVubn5Q5aYWLMYTmPdGERHOMxHGZoWaxYidIbbNer3f73fnF5v1ruvWbduF2FIJFINvOxXux7Q+v3x+9fRrv/krf+Vn/tLTm/dd21MZM0vTesIwjpMIhtg550rJ6zXniUAxjSQMwQcLtmy75ngcQgQWB4pEFFx0PjcBhJUCAHphnQoHVNY08XMAUgLXICp88PjRxVn0K86JvY8l429+/dfv3r0/Th+k0rcrKAxdG9IwAPHlVR87YAcfXD6/9+p+PFz//V/5q++9996jJ4/b1eq6H7Z3Lh4/uUkM97ar66FHB4OAxwRYmDUg5EnaSEP/DNPwt/6/v3B5+N6Xv/RD5w/PJMIEAcNW1bBfU3DAwi8BZhEF52hBfBGUGFRBnS7BlUCIokAIdHID6jKwMol5AAAgAElEQVSamcWVp3T96v4luMQFoiNyqiqlqKBYlA0s8e71ziUEUJjFhMr2nklfuv1ny2qZpwZL/gSJsH0EmzstwxGt6tsXEvluUUdYPhoIz0TTOh/RJQxCWBFVZDaPAfi45fv48X3Q79kU1nsFOLu4Qz6QDy5EU2QF558/f77ZnXXMRcz1ZFVKMWhoGztmBsQxZQAMPhTW65uj8Qy3u7Pj8fj8+fMQW00mvzH+GzjvRCW2rYiMaWJmUBLFlLmwAsDZ+Znl/HTr1eFwWDdRkVjBhxjUOQoILue8Pz9rmsbsQK0qXa1WZrVvQNxqtbIPaK6epjiyetTYmKqQSm6atuu0louqYtp0q6Kshuj73pArK8KsE7amyLwurdgylMxsTgxYs1+ftX852++az541XZXvZ2PvlNKqW5v7iHWhiJhTmqZJGOwV54LPYTVjtKeqUQHOUc7ZwvqsT9vtN4bv7ff7Oa7KgQj0fW9pbJvNBhG32+3FxUVK6frm0l4lhLDdbq2OvHfvXj3+Ly8vrX8upaDKumvrQe4QuiZut5txHB0hOvP1TlyKQ0AkSxA2BLhwKsxIOk699cmGITvnmiasVqunjx/d3NyUKSPhbr/tuo6WYtQcaKpoLYQAKqVkWwzMNoZUu8jMhmgZT9IZ4OkJnSPlkgu7Fh2oC+GUXVZjJ08Fb1YTGznW3nOtR6tmD0lRFUmRlBCcRxR0HpEULE0NwXSMiISkgWZbl9O8sgqY1JewnqTWx7VoNmqfCU3rf/ZSuXzaE9Yx6hJQicbBBgDL2q7eJ5X7N18H50/NkIyyZUTuijbbX1WjUetVqq6vZrsjamVcCzMAeO9mgqKqIDTrnQ8NOOqvIfc3IOwCekAjVYIiiME+iCh2ZsuM4LEUFs4srCzOORS2IDtCNGDMiYqUQC5755BW61U8O7OQx1cevvbw1Vc+evz05tgDuevrawUZpsnu/T4Vi+iccjmO5jtcUpEinFLph3EcxymXVIS8e/DKa1/6yjt37z8QJGYBBvKulLJarVrvrq6uDRUfhmEYBrsUbZg9ouzlyvJ182JJst/vLRrUeBNmjhpj9C7ahMvgIERgLmPfE1EbIwDE2LQLsmedeRO3zjlCFJEmxgJ6S+TT2fHY9nP7NitqZ41cu1hb1RbFTHGr+0gdOtgKMbspw8btaW0DqbfwqSnRaVDeqVDwpX5vafn0Nnp+uQGdc8oizBcXF1/80ldE5N133wXywqn2PgpSu755qThCRwgoogwSF0b38maQAWkGw3E2etDFwxPFuS6llEXv3H34uS98+dOf+Vy3PQP0pOpAjShrfl3r3cZSHWGxpakNXiWAnGrkELFkDtHbGO673/3u+++/LyWlcTB1Fi1p6XOj5fEFWJ5ejotcFJuGq76w8yA6RKnkFPv8Syw3ElGoQ6tZGCUISEhG7SUA0Fs70OM0neR6Fykz9aPve9EihRfL7innKZITRQZVBB+a9XZ/cXF3s929+urrd+7c2+73PjYRV+DkOIxPnj79P/7sf/vt995tt02BqbhLcDolcRHyWJQLERIR56zMLnjhUQTWqzPlUEqJEcl5hXGaBu+pn6RrA8KMbRL5LjZlTFAgHUOIzuENZ42tH6YSo1OA45F3q/Xde+tpyrS6AcUsLjG0681hfB4ixwipQMngnEucQ3DBB1CdWMIqfPTsqm3Cr3/jV3PheAZZ+03rHz19SnEfNAxTGFPen7mUx1UiLK4BTwlCo8PIIQDj4cDf/Jv/4Bu/8M/+yjRyAUo5bfc7ZV3WD55atxotskadm7XerDK4jTs91dPeimltsELkawypgu2p48wSyloK5GR6vILAAIDOQhGAUPgEanbutyeXAioUFiJAG8iA1HnQrWMn3e4MwPaWBYBqX1tNaxBfSiVDAIt1JTMHtfARRMFqjkWoooDmzwTwQpTJxyENHz++Xx6WCrrf7/b7/eXlpfUVTdOUlLfbnfex769TKm+++SlQfO+994KPpRQWPh4HALBUOlUgcqUUAGya1k7EGJumaU2PblqOq6urcZwg0L45c86NKV1d3VitQ0TH/jgMg2/ibre5vL5W1e3Z7urmOrjzpmmOh8HCBtq2FZgNKkXEsgpyzsfj0W5di/uzlqltWzOitORxq90tWmC73ZkbyvHY7/c7C0f23qNC27bkYGFyh+PxaHo259yjR4/Mn8ZORJtNAoBFDprRi82zLQ99CcFbW3caQmiblSWwD8Ng+XUVpez7PjZxHCYr5izjwUR0SviC9aiyEWurOb5hhrUdNUzP2rZaSNXYhlKKAocQcURLgzC5v6F2m9W6WrmYQ+nl5SUYLkQUQtiuNzYnhqD7/dYG/AsaPG42m7ZtrTA1GqSZ34zj2LVN20SrJhFBGVHUATofmhhMlmlfiiHG627lyVlLU7Em44mpMKgsQ3dF0DwlRCxsVpICQRDAWYKXKJfZaRYtP0o0C5traIxRQRCRQNM0Cd4Wlz6QAWsK3tA20zdaOzTTMkVSStYdmdqzmr5YJ19XOJw4qVjVW41bqubNav0aIV0zLSp9Nyx9qbVw9YKcmrUY43r+lZLt0lU3ReusbK5fMTGbcXAeFMAyLXLOOU/Meb1eA4gjKMCAmvKIiCmPuswpqqbRnGwrHl7zmmt7aeFI9nLTNAlzydleGhGqD5Cq9sNERN1q41CvpaT+Bgp770FYUvGOfQiAjgJAFqX5gkjhwskkfHa2k4qlhTFzKsnqy5ym893ekwMWLdwfB+cpxubuarvd79rV5s499+zwbh6nMZcpJ2aechrHccqpCJgi8frQK1Lfj1PKPraixOpiu9l2bqPw8JXXX3/99dVm61xImWPTgfPOuaZtldAyacZxPFxerlYrVT4ej11s7La1faxtmrDZxOgfPnx4vj+zldZ13dXVlZXfZplARF3bpZSa6Ak154wgYtYgwCE0BrmXkh8/fnR2drbb7QyEtstuS0VVxzSFECz/U2n2CLFch4WIPttiiRbEW+eVOu+3jm69XlusXzVqqjMU2wMN/6+3c31UgrGtcHtjlSxwa8lzQoqeW0GYbxln+V+qRGhM7zQOovrw4auWNvbBBx+k3IsoA3i8Betme+HZQUdLZvIu+mBZDgqoJynSAlRK6Zpm7jOtdxQhomHKm83ZZ9/85Ftf+MLFnQdJJBWZ06jRkvwQEEVKSkzeVT6nfeTKHbBrZTdsxToMORmG0Xv/9OnTnLOUvLgEL/zPpXJHR6eXq2r5TtngJ/8UJRTrdOc5EZz65ZzYSonFX6sgoMPFAr+eL/ZO7JLOhswp2T85F4N5CydmTqOFObHOkYIAAFksB8gpQJpKztPh+pn38fGH759d3H3jE2+++sbrrUyRV6v16m/8jb/84fW3tJ3YlWE6iGfygZOgOk+M6ERUWIWzCnin5KHroKQDF08Y81RcyLE1PxtpInAZjXzKRQlQE0fyHpGUOLHHmCSlSR3FklWFQhOzBJ6ANLACEHjvmYG1xEgMozCkDCowJUFyrMLCzIK+4aJIzZSyBvKRpiRN6woHBHSuAXZ9P65W25JH52PmoqDkYz/0+9UqTb3rQAEOYyaCxE+pcSguxngYrgKABVgiAiKpGMdSWYAcWIlCKETkPY2LSjx4KsUOQee9E5BpmufIthiMqkOA9q+EgYwKnosqlALVWksYzKglhuopjYbFIYJtG6cQIpANjADFXgidcylxtZu1/zkHCwqNzNawWitaMb1l9EPqwC3rf6lywQGwlUDee3ON9oHqil2WMaoqoQOURdaHCh/bt3z8+P5p+WZl7Nuf/ezXv/5NY+IBulwmAHj85MkwDM75R4+eWLxeCH613ohIP0xNE/dn+2EYWFgVnPNdN3O7791rXn+9maYphHA8Ho3ZuFqtz87Odnf2zHx9fRM0MHPONuP31pJZxsArrz4cx6GUcv/+3YjROde2OI5jzklEVuuVjausyDBC4zQlZgYtZnc5z5gpVH6dlaGGL61WK+fclA1M40ePHnVd13Wd9y4Gb02sESD7vq/VjGV525M48k+ePGma5sGDBzW2zvIA7ONUnpWdeWaZAAD7/X69Xpvi0SR2VsmNU79arQ43h5zLItExsUaxUdkciWMnvJRqmn8amDPjV95bk2l9rwXTWZyAoXw2ek8pkYOcEwvtdtvNdlNyubq+QmXvvdEp2zaqskgZhjkx2aiqIiWEBtHnMoXoYtOG6MjBOPXOo/PYdd04zn9o2zZEd3197Ym2280SOchNE1arNoRg6Jx9RwrAXIaxL6XEEGwM74NHRC7MUlTAEZZSEMTRTCMUzhaKaLPklDmXqVqb1I5RBZHVxuHm3yLM6pwdxYXn6DMFEABjVAGAKOeUm6bxLsLi+WDTaVskDJLTSNiosEpR9ScRArJYZtfkK0AE750qzfRgnt0ghjKkcQLREEKapgqeWFFix2RYiJc2YYflXAIAAgjOaQjqfRVK5qm/zXRmJQJP0ASHiN6hQ1q1sZTiCUCKrR84sVJUVbGgXAAb39gaiDHmkhCNACMpTaq2CSBRIHIhOO9tYjp/ZAV1jkLwjghAY/AIrRnM2i5UXT1SSj40ACys1HTr3ZlzVMbjdT+t2hgIHTlAxyqcM5ED0wOysBThIsygAqIIiyUjc0m5lCIqjigEX3JO09g0ES3vjrAfU+xCVjeyXo/p+jhNmVOGmzQdh74fhlxYRMac+2GcUlLAKZfVenP/9dfP9ufnd+7u93vn3cB4PB5vDkdElzKIFkAdxpspZxYR1Wmahml05NqufXBxvt/vSymXl5cz126BsMyEtuu6dbeapXQgRLhadUgYfCilMIuq3txcWZRWCOHsbA8ARgFtY+tIVTKhIKGKjMOR53h6cs7lNI0hEDkAWK1WZUrDMIpo0zbe+QLAJVskzHqzabvGEHsABQVagDUbEapCzimE0DStbZjWutgEyjmq7VwdQNRdS16MibOIlLoSDMyvJNKXACtEBJR5tRM5FxBRkjjCJ0+e7rY77/D6cPzEm5++e/fBV7/61W99619fXV2XnMWhlISITRNibLx3IjIOowKQ8wTEs1jIqkZRRLEZEwKRH1IBBSJCIusY1+vtO//WV1559fU79++KQirsXATyS2S9IooR8vGExXnqjFLNck8At1ukxcpfIgIRY7UoB1Sp2kIAwMU3R/F38LmpZk414myBO0t1HgYAUlA1jcCMB2UV82+ea/pZG6y1I10i41NOuT4Mzcsl2e6qBuUAoIIIW36sKasYlnONJyPwzRIspOK8Izf2N08fffDow+9+4+sXr7zx+oNXXzu7c/Haw/N/+uQgKtMoFBSVhoFQzzgl0okzcwLvqQlESGjcdoDYFPVQsuRcFMXzbN8anRMElaIgqIRAktSFopqZwb45h6AEqr4wcWFAEXf0DtCpQ4hrTNOBOgi+4VJSAufBR2AGpWwHmfPgApTR5pXU+FU66Fuf/cp+e++3vv7uYTg2fNWPT0PUlqznBCpQtnIYSowQN/6Qk4sxZ8QiERQLc1JmJielpCaGuCFCcwCyXiszK4DGxgkwcwEQIONpMwECggNU0cRpTmRQ4KLTpCrgPROBD+o9qSB5U84zIhCSApUCpQhZWI7MBlrGKsuZcYGvZ7YkgIrmpGjB6Iu7L1r4AviSJaVi2DHRbLYym4sKAPBskQtonjFz9p79FyfxmoiWQmEfx2x8WUxHeKKrFym06EuZhcsyHgGe8UkbIn2s5fv48X3zcG6+cz779luHm5tpzMycptQ07eXlJQDudnsisny2GON6s1HVJsYvfPFzxnBruyalYk2FZZgYoe5wOBIR0VRKMd+4pmnOzs5Yc2LxiN1q1TWNMJwmhq3W7TwAKqWLsW1CdJ21MYhgHKFpGrqu41xKyjMWB7Rdb4iInNazapomLhZgVcxGxZxXrB8DwOPQe+/X680w9ETUNMFqCuND1pC0+aMVfX751Hu/2WxU9emT523bPnz40J5/scwuxk60KbUxQutBax2gxVfY85suy4xGrDbqy2Djbev0uq5ruhYAbPpeo5PG4QhLrFwFfBa8aIZ9bm5uhmEwd9B6utcggVpkGM5zON48ffYk59w0DYihcGj9jL35yto3GNP+SURSEooCSxOjW63H9cbeISmgKIqSggPcrtbRecs/cI66ri2lOL/Y94GQm5UiAIBoGjlofOOQqlZNqcylas7CDKpmqGA1Y3V2qfPyCiNUG0z7sDPDkEiYTVEyK8BKEdDFmUKVkMgvlyt7T6oGVVlzYkUvhxBFaJqyKttPdBYU6Em87Gx1wMzLqaTLrFOI3EsOFrAkMVRwD25NLG6FgohYAyC8986RCHlv0XxzH3UagAGLnUbl1NXwjwW0xBoWbxiL8QyNUXzKZWVmFSUkR44LpzJxKfZbueQl2ffWhQIAUsmICKKllJKyLiZGc6gAaDWKyFwiRNEipSAIKkORzCCZhbgLhM6DCAqraiBkdGZVaIwyZ2UA6TSl6Dwg5mnq+95iIbvVCjMXziLi2F0dDyklFiiADfoPnz572qeb4/D4+ngcp/44PutvUko581TyMI7TlNC72HTdehWCNOtNs7kQ3zy9Oj6/GVSVkW5u+mfPnzVNt93sd2f7EIybR9vN2tI4rw839mbWIW7Wa1UNCxxqSIgpJEtJiJYTOAGA5jQueEsRMbUwAKSxT6nEGLsmBkeqGhw5R03rb0G8IZWSmW+d9yv4b6qYPJoj1GQw6BzC5kNOyTnkkpQ9ojpHAMAlA6IjXxG8k3COCRFD8KowyxEBvG9tSVd6p+Ve2C+ehtFZ31s7n/Pz8xlmVzXtWV0kVbM6DL1zDhCZ2ewBrYkKITx/dklETYyPHz9T1S9/6QcuLvbvv//+t771zePhJsZu1UbvPaJePb9ERPLzlUE01KtGC1qVqRZErawhhFzy1E+r1eq1V9/8zGc+8+qrr3abO0Oabo5ptdq0rZ9y0iI1hwKcQxA1a3xAPjGyOrV9qoB8tWKqbRszK3NJ82JWZpo3k/keh8UXI90y6QB/W+93qmM0kqcwiOT5X439R+C9N0qnyG1QBDPnabB2rh4lixMMWxDLC90m3ZJXb5tPFQu3vFWkG4uV1Cp4mZttUVGF4pzrp7GU9Ozpo/e/952ma99869Of/fSb4y+PIhAacNFofAIaQDI5VgR05B2BFgEM6LkAIjQtUKDCkot4heIAEbzzntZKnEsvrKCIGEFGBGCGbA4oAZwHBgZMSACeQVUIGEAZtGDTehdT40FzkeKDi0QFXfIOuCgawwPzMIGfgJyLPvbP80/+nj/8R//If466HRM8vfze1/7V3//Hv/w3nj5/jxDunN35xCufA+n+yXv/4Gy7OYyHMZUmOEeRJwzUDcdj8FBKLpwUdL3bXl8f7u09oRPjx9uoDZYpHgARIKpFlYgAgom7QRW0CLPOWLQSLPl1CzpHSI65zDnmqgyqiiVDKRCCVwadA/IWuK/MMxEbmzij3rMKggMCxMXQBxkKaJHZUkWzK+Zh7j0Vzt4vIZ+LadSMvaMqAC2+BgwzGEgEROi9UyBAVOUiNCtdFViYCECByCSCc4O6xE6YdNZ+UmAmmH7c8n38+L4C+man6Rjjhx88IqKbmxvnvJlkWNRbzinGiAhmtKAqOSdz+zCiY61BrcI2suVs4rKY/hlOGFtfw6BV0Dky1rX3VG0zt9sNouYyMTN6O+aZmQHV/KGHYRhxHIc5q7qGGaw3rZWwdrRkZLPotLdRPe6GYUAkizIfhsG5OSnBe88lAYj3oZRk8rzZDpFntiEzX19fH4/He/fuVQaO4Wm1SxSR4/HY971VOeM4msqlMpRqjJtRUlNKu/1mHEcEGoaxui8yc2iiATL1KLWrWrl/df69OGvPGj/DFedcOwYVQXDBe0CZjVIWyZ/31LZt28bD4SDC52dn9h9U4U0pxRz/andRX1dZc576XkTaEMJ63RmTcxxH74koAMg0DUYWamJIaVLV9aqraQHOuevra8SZ2WivYFNhTlw5RacSl+oZ0zQN4hwQ5/2tx4lVhLAEG8xZxotz5imEhaZcWUwUkLBqGFRBpJgMtbZetSM69RYzhuRpw/aykvbFn1dLw/mdLE2mNWO2SE7T7XAuZ5ceUeQ0668K806N/uBFI8SX3k9V39XRvl0fckgOnScfHBGxEIKWkkMwg35kFmZOaU5pr3WqgdL2EWotWEPAqpKnhoblaRIRcxDPPCepoHO3mWArT0hAxKzCqqJKjmI35kxEQdTs4+bQqaIi5uhnNQ0hiCoEciyFmUvh2vw757wPs6ow+Jubm+tjP5UMLpZxkmfPGW/GIldjuro+Pn36dFKZpimlUkQUgZpuvV6vNjvn3JTyYUjD+x8aXZxZV6tVXK03m82dO/diaDebzdnFRdd1oHQ8Hm3mYnRKm+BgKSUxAETfAEgRtrv75ubGe18KM4/m2JRzXjc+xtg06+oDZMMXY8k+ePDg7t27zDyOycZJAC9EKcZiLlAzbW8BjmY1nQMtpRjTNWshAOeccnE4z4kOhxubTK02HQU/TZNzt5EqqtC4pipLbTvN2eWcSsmlzPnsNZ7UZgfPnj2r8RKV/2x/ZYzoCgPaQqotX9W/AcBut5tnCjmnVGwRWugOABgNrUXHzGPKr7zy2ic+8cntdvvrv/ar5uT0+PFjU0vGGIOLlkFSVAh8vYCGm1WPeFUdhimVst+ff+5zn3/77bfP9heIOLEgmdtTcsxIuiiIZsGQRY7Zqq3I56mOrv4EXoxlBzDXJUbVZOpuES7F05y0Vtu7mVe5tHwnli0v7Jynf0WwbIDAiMiIHolZEFHmUVi2k65MiZmvj4ecM3P2C33A5mgLffQFZ0VeOsmX2k6HpIvkr/5VE7ypI5dpF845i2KsUVRC5+jYH3JJIPJDX/n8N7/5zYmTZhAF0pLT0ERFAAzggmct/QCsvO4KgCPPs0WVwxDAeQWEwozYOvCAt5mLKsSOBRoRZ5Jaj46cU0hAhTz4JXBcGJSBxfeSkSB0fhzZaQfs00S55BgIAFwIAcjROumx5NBQM/Ylhs333n/MDCjYNqvXHn7i4av/8Re/+Mn/5U/+T2++8an/6r/874br9t7Zmz/5wc/+bz/9Z1q/ffWN/fuPvsOAHCiloeuCghTHnIFic5mmsNuN4xVhUSUVBCBmVZn7LXQYAgFASYkZnHNlccSzeEkkBXCoJAKoDNbdWXSDE0R0KI68kqYkObEqEnpHkYsBcRbPMK/GNAKREKlNTlFQBEWUGdCL9+CDmoWeADIjYSg8ioDzUZWBkFXUKo3bO8LuCtUF30OPRISK+MLBp6yWX1qMgCaiROAceD+n0jvnFJhokbwS6JL+l2e3L5Mie+8+1vJ9/Ph+eNyeZ3a07Ha7lMe2WZVS+kPfdZ13BCqgul6tjKuTUzo/P++6ZhgG4ewdckmAcRzHGKOBacYNqyCSFRx1+ArAXdd58gToiJrYWQvx+PHj9Xp9996FKo/9IMzb9Q5RDzeHEHyMcbfbFU5V6GXUEVWyWsEgKe/n5s2kMmkq1vNYa2eeB4ahrdcbILy+vs45xbj2nsyppT/e2AdhZisgDJrrj2PbRWtmmPnOnTur1erZs2cmdzEFTtOGGvu+7Beh0rRmhFDQWKDmhHl1dXV9fV31G23TmdzF8iqInNkncNFa9Nym8wFYmKFdc3sSET6Fcar1gnUpplSxv4oxjmPf9731TrYG1utuu17brx8OB/N3ub6+DiEYDXV+XaNGAFxcXNTe3or1arV823gvXEFZ7EmNHzsMFuKXar9d25XZlZEF9dbEUgqrJljcJmeht6j95LSVqmXiqbfKKTO2Puzq1YHFnCI8fzpLhEVEDJGQlGW2RWGZCWbeRQV2Hps2zHgaykv1Tb0gtbq9/YDmkkLBgItTx8vq87lwMmv3+3LJCy9m8dW+dOkKwmKJocbwWaL21NpDG+LYMWlrT5e455KyVd71Ss46TLk1za97SG3w7BmqcKjmgLslT1xK4cJc5txeWYwcSRUXaaJZj9gCTnmUwiAFhD0KklpmWCQgAtAFrFUmQAcoKFaFkcM0FvNZtR5gLqxRmxjW220IYcgptA1hdxzTIWcUue6vHz+//ujps2M/HI9DKhLbZrvZr7eb1WrVrte7/X63OysqCG5xImmPx6O5Rq23m7ZZqar3xhFYGffPbrH1er1at7YdmcrX2jkAYAZjJNu3b82zqsbYzErRNBj4tl6vbTG3bYvoVqvVOI537tyx/QRRY/SlpGoQtV6vnUMjey9dUwHw9dYQkUguL0ZTooufgapv4jj049AjUdOG1bqNIaQ02RddhaNzV5+FWettVX2qDoeDGUGZzM+SUWwfqBiR8SPath2Goab82UvYp67kixMh0C3GSMscpyadzgQzI9QF71xg5pJ56A+b9dnrr33iu+99+/LyUlm8ByJfB0OZs3PRe0FdLDQdgczsSgHKOQPQvXsPvvilL7/11mdDaMaUnXOu7ewsLcKiJYQQPLEB2OgAwUBIREBARa6TndqM1W/kpa6s3toOoeYZym2eIZ6mip1OeW6lj4h4Evd3+sylWj25JUVGQRWur69zSsMwjOMwTROneZ8vWu9oooWvXntXArRerrra1G/t1IA0z4zuF6xE50A5R3NMjuGhqkXBAXIuAqpN0/jQH47f/fa3Vw/v5uvvqiubM3XRCe+vEzkaCgMiOE+l4JBBGEKELm6RBueBHKIDFzwRFEmgJIwFAaAIssXFqYoQFIUijbCVEA5ZGAQwz0x1BRKQTMzokMajkoNApAWcjznrdn1v6jcqPKWbiMpSgmsi6hRjVhmmUfKY0m/89//Df/POOz/+4z/+E5mnfnz6j77699ari7c//cPjMe7Wrx+v/WcefOWtB1/yXfrcO6//pb/27bYJ+/t33/rs5zebzZ//v/8v1yIFSDwBEjhJCQgVgM1YSERMkCYizt1WDSEAACAASURBVFUz3kX1HZwIV78uAFQ2Oy2q2Ne8GIkRkYKFymqaZBwBVENQ71DE3DhJQXQ2R4Gc5gETIiOiAzQcb5oAPUgEEQlAoKCIoE4FS9ElXNaShHiJh6Rb7d88oLQRhtZxJxHZ1AxABcyWW6wUJUhGDa0J8ohIDrwPqnb6INGcBWldIgAQofPovUf6uOX7+PF9xe1EVfTev/rwlXf3Z13Xgerl86tu1S6B4LxerwHgzp3zaZru3Llo29byx4/Hm1JK0zZd12w2m67rhmE4HHIV/RtAtNyWBkwhs0zTpIrTmJ0bEB0z73a7nKe+7wEkpckaxcePH3sXQ9gZXGbK73kSrJB9YNSCiEDRByLqusY6tJpYZSfo06dPrTc7Ho+1ZuIi1tJ0XWeV8Tj1RrC0Jme73ZtnTMmy2WxYsn3A8/Pz3fbMEhpqMgEAWE+4XFVnxFerqFar1WazWa1W05irHMX6ECubDH+wOHvrxwAghOiCv7y8LDnXvG9VHYepllkVsLKXQwTzjzkJszIPZFhEj1PhYsik93R2drbZbLyny8tLM4wZhiOzZetFRD0/P1+vu5TSarUqS5lu84IaxhBCqMHic3b8MravZY3l8tUPbkFw9rlrX3FLX9RS3QuqM8pLpnb1As4V89IcnhqlnCZhVFRt1naSq3gdsoKj6gpYSxNw/hSjq69bVeDGSzT2rJmRviShOfVbP620ThE5mv10RZVznpa5o8y2ZSKlzL20qp/VtifPWc174MS1skIHzt/mLtSVaUD0aTNpVfUw9vYRTLMHMlefp6CiRwJT0juYh6PqjV0727+hWi7TUmeyHatIqIIoqiqEqnQLnxolq77/U/P6UgqXWaYHwpNkEXIATsVFR/M0l5hZQQCQFRCklCIlWxAZAPgQDTuyleCbCN6hd+hd07XnPmx2+2Pib73/wdOr6+9878PHz68LwJ279z/52Xtn+4v1erPZbFwMhZWZgTx5RzRj0cE33vvtdm+GKG6OlcOu60Jo7KsJIfTDYFC/TVjMI0enRAqBXBZOKTVNZ1MzFzwRXV9fm6OSDVyQRzN2MtOs3W5XPVFt6dqMxv51vV6bPXqlDFixjagq88TB+1jbiak/5sxF2EAkznNFTtOkZOxfr+oX8NYWRR7H/qW8mVJKSs5uEFh8fWw8Z1vraXSkTYXq7mHo32azsVex/rDmi9bIh9M5iKqaIwWcDG4YlACc8+Ya4lw4HgcQ7bpuu908eTKs1+s33vzkMAw3NzcpT+OYNpvNMpEkRQAw7RmZ34pFrgMAKwJwzvnTb739mU+/defOvSmzAKtimvI0PjNMddVEIsx5yokbHxCd5dYLAaGzsntKQ+126uZ5uj3ehkYYc8G2dKJ6P84lsM4eu7DIBOvd9JLxqZyof19oJi3MGlEVGTMz53HKebq5uckpDUNv5+n/z96bPluWXXVia9h7n3Pu9N7Ll5mVNSKh0oAQUEhibqAJ6DDuZmgG47bdtml3+APhCH/oD8Zhh+2wwx/8wf3BJhzucLhtB40d3aZpaBM2IMwkmZkGiQIBQhIITVVSDu+9O5xz9t5rLX9Y5553q/A/YEXdyKjIysz33r3n7LP3Wus34bExULwlaqpWOnaqt0pLdf2hubnOvBfBSYLr6duYd11RAlA0AwbXJqpWqAJS2Y2YTRAxdq2C3Vxdp9VTa35LXx/X3fVBe0JCWclYMAAYKASiENNuzCDQiEWEvloFrQKCnACxjBqYxNQkE2VkgABa1aBUAISqYJUAlQAEKgIFE5zaIFVTVAVQA8ven2qJoBk0pxC/8stfOlvd+/jHP/4nH/kQ4xagoDZsHbT7oR8OApcX3X77+Xw4/OrvvvpLv/ETQHbnci1SjOFXfv3nPvrxj33Ht//Al7/zPdfb/tXHr/6rf/u7fvbnf6przu7ff+7f+cF/N+d8dfWwQYxoqy4ccm3a5sn1tu2AEMwQjBEZDc282fMmahK++u8jBFWrVREhMAGg4OQVBEYEZgiIZgCmCGTgPTkyojI5rZJr8TtIgAonmSWESFOqOgcgZrZpbFqAgYkJEYwBiIANKwAQMgYH9o0DNk1y2vlJtsfUjCEZIACBIYhNLJJ50HAci2OMhohOQtUAKDAdr6heOomoiLd8AQP6z5lY0jr9UHwjpOGN1xcMxOfj5JKHFNuYwpEphJd378yTV5eE1ZrdJdLM+n7v3h6lpPPz8ydXe7c/mXVrXovMGW4zj3EO/haxlCJ1IcbGS7Hr6+v1ennYD/vDdr1e5pwP/U5E2iZ4F+dSWtWah6LHqsV/KJhbuYAbqLhYzt+8z7bPz88dU/K30fd91y1877u4uGBmAA0hcOXl2cJ9tLuuY8btdjeOIwL3fd8tprfq7pr+uXa73Wq1mo3p4Rii5QYtu93OK7zlcun8K+bosIOZPXnyxK3t5i8vuSwWCwe1vIWYCT+narQmJYcTfWw/t53+s1arlZttTrKf6mng4vDjaWQc83Q1lsvu7t27m80m59zGNGdauCbQj/NTZ8jZO7TWPDt2OqowM1dPq43X9Sf+6VSrv6XZomCaEzOoJSLCQqeV0PwP/Mqrqm/QM1nxdMefsan5f+dvMmGAxAQTEiVV6AjEnTZUdNQHztDZPG70fnKGXl9nhfc6LuWMKM7Y42mcupvpze6dLvucjBb+vwiiM6H0lBw7u2Kc8ldDCFqKD8+ZyCZkkokIQ/DP66pOX0Wr1cpXUc5Zq+DxM3p/UmuNxBanK+D1+vzx59B5L+vnBvs2KM8qHY22A7GIEHneV3B5mIjUI1bcxaRmJcs4jhO2ILnmkVSgUgCLqBEjEpgWhGRHE3kBA5M65irFo+e6rgshgGmpE2vOl4qCEdGuP6SmW65WtR93/TCK3X/q6Te/7UuWZxfndy7XZxfn6zMBAyMKnFICCh7JMI7j9c2ulKJVHIBaLBZDP3KsXbfwIc4pxrterVbLpTcwyBP9OMTJp6Tv+11/cEsqJzkbwq1eF3G9Xi/ixpVmvqf5He/7/ubmRlV3u92MVwNA0zRZxrnadrekrltst1uXTwMAUZ3Fb8Tcttwh70/ku/7aD30phQiCSCklBPLGxj/C4bCb93AfzajmWTns69wPApdkO51+HibOI3znB7r5ra9JH4H5xNBXhUsGZtvhyeNKSwhBpi0FFMEGsypOeFfVWjWEAAy73e7q8cOLi4vtdqxF3/Wud52dr//4D/+wSvZ6EaASBYrTc02OBpArb+eWD15693vu33vq7Oysmm63W4A9IgPiduy7to2R+52BSYy87Lrx0JshGCEyIgEFooCIisOtbtARvKPl0jxdmrujeZOcWu0y5dnpJGSS17V8gvCXWz4PQHvdn8BRDQViIpLLsNvttlfXh8MOAKTWUvJkgoXTPqx4iu0rooUTirjqZO9CRACkWl6XPDFLrE9nfPPuBsAAYEgApM7VUCWgyc43RRGBUgwBxvF+99Jf+6vvfeaF9epuybIDPBuH9hd/5R//yZ/9UhECixxC01YgIGwOhx2GkSKEAEUhsjEFIDCc8pkMMwMcQ3RqVUASA1ECQlBDFSZKKMlARQRVEKpbOpYKTEDEWgRMSz10zflXfsVXvO3Fd//C+37h4x/9Q5FRxLTsxz6MmwESbC5he+jbFQL0vezbdWOm14cbRCSjENNnH33oH/7YHy/aZVxcPNx+9sd+/B997tFnYoj9n33uP/tP/qtAnMfru+s7zdKy9AkETLpNM5LbhqEpg7GiqEqMSCzOG0dyUQaUrCa5FBOBGAADhhCd7Xz0FgqGYJaBplM458Jc3dYSEUwxl5xHWyw6AHVjp2kRIoyjEXn7JJGY2QWEMilJVWtVkkrZAVb1XowYD/uhCiyXXmHqkSriuWCu1sM7l2fzYQoAteZa8cgo8b4OZsUyKJlZzlVEJm8bq+4dXavWCswWAiGxGaq6dAJUQdSY66Tpf+P1xuv/zy86jvyp1hpi41a5b337i7/7u7/bLTuCuN/vicOYS0wNElWBfihjlnGo83nP3JiG1WLps73Uxq5rVZ3zgzmP2/1uszmLGBfLi1yu1AwpFynrs5X7YVbrGWORHBva9wdvQfuhEgXVAMBV6GY7AMB21xOR52W7pXvXdalL02nHYiJWaBiGcaw+5/YgBxFFpLOz865b7HY75nDnzh0i+uwrn1qtVoFxsWh9qJxCk1Ibgm63W4f45yDptkshxmEcl6uVj6VzzgoCZEUyIJzfOUspHfr+WMw15xdJFB4/ftwtVt1iXWsl4KubG6m38qcYW8czx/5wdH5bApl3UE2XxvFAZBxUtRKDiKgVrMkAlIyMaxYza6h1bXSwFCwx8H7os4whhAwH59q1bZtSIgarIqUOhwMjrNdrQhp2e2tq0zSp7cYiQKGIFakcm8OQPbE9V0WOPuQGCkiEzJGjAuYKQCkEXq/jFPUU4hEGkSa2LiCsIsSBOIiaGgAG4hgilbo3sH4ozEyEVg2xAUAN7q6JYiZKkKJVzKocmwpgRAABMTKLqjYIiBhi9FJ7ykM3iDGiISHPxeUE1oVIAEWduEkeM5RLdVDlNcaAiEXAjuATMxMxI4GoVIkxaqlWJeBkb6NVKCCoIYFn2aEBGpgoIzmsR0fzDDPDQCJSVUKamoQilcKxhKoejYtAaAixaTkmGsecsyO8YkCAgZLUikQxkSi55lyNIay8CahQK1QwEKEmNGamVQECpXbuIUPeTfJUCJWqiIRIqhpi2zTN9fV1tQoIzlF0DIIDcpBxHLHWEGGKGVD1Qt878wlltVnUp+M4SM4xtgFpGA9F6nzBjciIQEVqtSJQch0GAGBEAOzHsR8k52S05tQoEBmFkgn9ZxoAjrnkflStxCE1bdN2gFSqFBVENkCt1SGdqTU13t9sK8T7919Im8v1/WepWWZKTbdZrDfr0M884Wl8UEoKmEJcL1fOJ7+5uXn06NEwDGYqAvv9rtaScwwh1JrmeMM5nt4/bJtQpDBz3/fLlJrl0k1HJtqe6mYdZtrncMhxtaxqRJY/f900fnVj14Wclbk443ccR2cNqCpzEpH1+swHdilEJoq0EZGScx5rHfoQwrJtL9aLMbvbsJ217XrT+D4DWEURrXAMVYahrwi1jM1qscIKJChFay0kGEIgM5EhIiqClr5YQU1EtGzD9pDngYVrrX0e4f08HD1gfamMY3Z725mY6tc/NaHWXPbjLMuMiS0Xpiil5pxRjQGgTp4x49D7XfaoGA9u3fU3ApkDxoQU+IUXXsg5f/jll8exhDiRigEAkJioNliySLEYExiVIncvn3rxxbfef+oporAffJx0G5WJGcecC03/W9kklxgnapqo1DrOUYRDPwWlxOBibAxxGqtNYwKzUrIeu76WqFZBqYQmUsvYE4Gr7JyQOTM7ACYPFlM6ZsrPHSC5gHaaf4Ej8kJEomW72z569Oj6+roM/RFFdGolmFmxCW4NGI6THYvE3qJLrRyOUZ9MeAQbETsRZ+tNUdqmCKApBRFBULdaNVNEt8diAkYzJkHKittsA1HcXZVA6028sBxFpV1A0Pqmd7z1q979npab0leosYyBLlYvfMfX//B/8W83yyeBx7zVF1Zf83Vf+zcT3n/fR/6bz/zFK08/9SUvveMb2BYf/OBvPLz5gwb/3HiAkHNuG3yq3x/aBoOJSD1DrH1C3t1kXV3A9RPrlpWgAjDYGSopbY2qGVSEVT2PCUwzoJG1VhPQ5bJ9jmADuAK4mwcI3BtqbLRmRpaxQmwhVwMyRWAaRWGxgtIDQTJq+7ES7/bjo+awiwEeP/r0ZlWLbAn7YWiy6ep+PZRDDRAakD2l0OVcQxzGXIigGixaHgcDDSrJLDLHGBChoCkasQU3ZmcGQFADBQUyDJKYi9Zaqp88CIhCiByaUotbngAxKKiIEYOZEIOqIDm/SUUMiQGPUgJWDpO5tIERBhExhMAxIKlWRqimaAQ1Fh05ABpptchNyQbAKAqSq5bleVQrpVx1XedaSqKgqKYyJZUgAIKoUFSMVVTdybYCAIJCYUQmGgchQAKMYGREBiEYqFRQQhyziUJkiF6yvNExvPH6gnmdzgKdWNj3vYmklLa73XK5cq9Lp+UMw7Db7cIRIvAD8uLOORGrSc5ZRWIgA84Zbm5uzs/OLi/vbnf7R48+7zNZAk0ppRSnPO5aSyk5g6vv/MzYbrcwZQrj4TDO7zDGEFOYEQzP9Jw8JExzzod99kn5rS//MWBqHqC6ksSppI4AzIHpDhZ5a+Rjy/m/3vj5d55zhB0N84m7Qwdeos3ecQDYdYumaf3LVbVJ3WijHBnrtyNe6IisCY0WKoqBFqtNm3MuY2Xo1otVznm324lAE9sai5KYWZWqLjgJCACxC5igppJ1HKgXE0ZuQ5wxzyYGM2tTNLPLy8sQQpsmzM07VVWNIdlReqGqrgCRUuz4bk1kJsUTEZhMOgwCOwYTT6RTUAQFgiM5nmb/gJkY6balc73id80bNjCFOZ0ZLDAFTnME3Kkfj4hcnK3nOwUniXYAEAhmNxRH6/xfnhKcfIW1TTMX6K9laZY5Ym6mJ53yTk9H9W7Odgr0zevwdKp9qrqZ//A0qeyU/+nAYIyRwBAhcoBwEigEbkMOAEgYXR135Ljq5LOa2hMjU48q8p8LTH6ZSaCN0VI6svtEZllm0zS1TrYx3lHMtamZNU13wvWaENGZS+kluB3BHwAYx7HW4n8bc5PS3oELb2+8SCUiI8OTZ2Ti8oH2w3BzY4korhd8cptcuDJb7Jydnc0G94gYMIy11FqtFmamGJgjh1SMbvqS1utnXrjfXdzrNneEUsXAseUYwuR4ftvyzb26X2SPITk/P/fO9snVzX6/nzHPOS0Tbp1sbm962yZX3s4A8imk7HfQt0FETDE4hXjOYTOzajpLWdyT4JiaYKFJzh3wOxgDmeh6vc65Hg4HhIO7bviuRUzzc2AmdnxaVYFZ8WgW5WDdmMeaa5VMRIA6jIeosW3bw2GcWSQ5D32Pk8lwZFUZc1/qODvr+pL2gCyrt36V+YTd4J8ICX1HYoRcyu5w8GAbBwyPvK/qskC9DRQZxnF0y9mmaXJe+YTCpxj73e7Jkycx0GKxeNvb3vbRj370cDgc6iHGGAJV05TS4eawWm5Sivv9AYEfPHjmmaef9+PJhYohTEz7UnKttWuWfouZuWn8LkipOB9GVctMhVh0m1rrYb8dx15VYwquL5hmUjp5I88ey01yyGKywPEQPCdtmJGxqSoYIqGZlSMN/jWnvGEuo6uUmdmNqVStTNnou+vr6+vr62EYPMt+9v+cUBv0RhQ4pjIMWqtbGwqYIkRXbiMqgIoTTRUR4zROut1jEQ3Rhc2VpodXPekREANDjERobstaRsgZ97VcXNzLo+377dmdOwA0Fjm/c++FZ95M1koGwiYXXW+Wucoyybvf/bbf+r33RdFv/IZv/bv/1t/L1yus67tffv3T/8dP/vs/9ENB20hn3/XXv+W3f+8DP/kz/3A7fPZQdl2yUj+32aRxX/IQv+orvxlo/Vu/82tkirIre9isaX/QtgPENGWRVwAEQ2KLYqY1G/YaAAFC2u/Gwwd+46fvXT7/Z5/8REhDl/JYrxRBFAKcIajolojAlCwYWkMJSPePxgdPXV493Jr1m/Wm3+3atHjm7O1f+s4vCw198Pc/cLN/9eu/7jsDXmbpf+U3/inQkALtd9UwHsZDiNjvw3K1JJaSD+MoMTITMKNINcs5Vy9MUkNAVvLsJg0nbBpPhDrBB47GV8CjmRKyqZU8Kf2kAlgJgQCNwE2YGKk6HQBMHYX2HBYV5/xP5u6IRRVVFRCMgCZRwAy1Sa3u7apSTW0ijxBMEepHwqflXEuRk1SVKadhEvdyMMNaRxAAoKO8VGbbI8NToSnE0CDmUtWhhVzKGy3fG68vkNdcwfjvu667d+/exz72sRS6cRz7w2F6gBEXi4VXgX5o3RoeMtcxp8UCVfr+sOsPk/agjOdn64uLC5ECZlIzAVWpHAHU9ttdvz/4YyaiTNA2cb+7AYtMVLLP9anWmhp3hBMAqIVriSFwWq04RCbSY2UvIsPQuzOWH5PeQ3o/4PqQmaDoR+ZquYkxInAeaymiAqpasoBRSsn/V6qpQgicxzqWfHFxQRRc61+rjmOZEwu8PkupVQXm2O/7WishLtqOAMc+z6bks8N1CAGNAsUUmlqdk4C73cGZn+fn50SEyKrS92PO2QwBKOcqsPUPOH8f51AVHbWMimMIoVs5AsbrsPLCyN+hFxyMOI69mc5/hYiMZEfXkpPsGlKFGPnYoCIzzklZXp2e2qJMa0krnPipTCUsu/2xIViMwdWV/aFOk+FjnyOqYGo65SN7tTTzD/1tzHSvuVY+DWmY+R4wpRfczs5nXR+FZm6BZiTB+zdH+V6jNjmhQk0XkDFGj4mn6Ww7FjQBgdAIlADNQ/4MQKdIidkRFAzcmk7RCM3QPPiLCUIgN4RXUwQlNCBgAqZbmah/vqPF321XyQwxsipOl/qIPTpF81T6dfoITynbU5Ke8jgCkV8Qb0hSSjKlLeMsHfRbNg9TToVJc+bYcQKCJsXXGCKWkkvNAFBrEZFhWI+HPpfB3XT7vg+ENRcRa4Yxxui+gUMGsWoqdRyurq9RJJi1ibsjadmkioir+GIMhOjRdcQcQvJ1C6LX+x0yIQdKXbsM63a5uvOgu/NUs7mz2lxAaEZRIAIKqhpDhNfan/qn9o/mna2TLf1PHjz97NXV1X6/dylazvlwOPR9v16vHWiajItTaprOyZCLxcIlmo56TdKp12aOe/Hkvffx2T+ilLEBosjT1td1nUuad0cV1nT9gXLOZqP3WiFFQwAgMVBVkBpjTCk6TltqLUVKkVOG9tHoq+4P1cEiOkrLanV/S9/EZO7SQwgALVDysNG5H/PRntspe2E3t8czLX9eRf7x94et56m6i1Iuw5h73+HnQD/XoPoDMme7q9VSYcwcYxzzFBHe7/aqNcXoP+Xu3btPnjy5ui5jKQoxgJiNovb40aPAabVaP3jwzAvPv2mzOS9FaqkAVRArEQeaB0wj9LMJk0EDTtDNcvL0Zb8dqpr7OplEEZjWw2HY7a4AYNk1M5O/abqZxTr2Q9c1HPDq6ur6+nrsD76z3iqlT4YRrtY+NvA2y/CISBVKKZPcfcyllMNhdzo7I0TGSMgVsssO+TTtHYCQwEhEgUHVY5mwVnndM8IciYjs1kNLVRHUg3ZECiICGZCbywCiiYxGbFYNAdBCaJkWqYGhz4AdJVmcN+2iubrZvfmFF7/3e7///Kk3BSQOoaFWWMwMrE9tfvrpC/5gfP7pL/re7/w3d49H6ZFM7q0ffNFTz++untw7v0+lBNq850u++avf/Q2/8IF//vO/8s/25TMx9oerMSjYofuBv/HvcXv/5Q/94HbYLeLdPB5UD8sOcoEmcWiRcjn0Y6lASMzU1wNqQQYyEIXQQZHxd37/F6USIgMMqR0bAyYwgOEKzAKWFSmrDMiGKpSjKZ2FTRzX7/3SL7t5cvXqK5+/7J75/u/7W+967q/VSiGEb/vav/mT/+f/8le+8nvyuGzW/LM/99PN2aqWgtQiNsqH3aG/PH8hl61iMbPlCsaDxKAAShwQWclCtFy1qla5ZdTS0SV1lol6bh6AT3SNA8YQq//5fA7DlMqgiiJTIhEAIJlHvvswfpI9Tg0WgqEpmoJO3jAum3Wk0eAYHl+r1QJu/YDg5iuIk3DXC7lgqgBy3FXmbRrcnYWJeRL2gxny5AGLcDR7s9eq4o9b0/GQxSkRV0TeaPneeH1htnwhhMvLy4997GNN04zjeH5+Pok0OGqV1WKpVWqWWidbFCJKCVVrCORO5cVnljEuu2YscjjshiEjUHWbc9Xlenl0JzNmUoFSprzdI4bGAA0ixxij8nZ77WdVSokIHR48hkqpG995sdX3fYrLcSyOvzlP0iG73e4wP9W1aimSUmqbZgKdiDDGFKN/H0KMIUwFindFAPvdzgBBIYWEgHnIUiRQYOTdzU4XOpfRjlWaYc41xsgcSpFSDuM45px9AK8CnvVZrBzDBnrVkahNqeZ8GMe635e2ncz9ZhsYj0pr2imBPYTQtu2yW65Wq1k56RXG7UYmt64hIgVUXBnvTvE+8Q2MR7uXo8eyNyUAgRiIwzE7jpkUdS73K8qsIHKvN4dZYK4PptVlkUiOvgIzMuYNg1s7zLWstygxxsRhtnwISBnzDB+5GAxEyaCNiZnJ2SauF0cMgeE2BgqU+CSIzK01+RSHmYtax/i8ppej1cSpxmaSYx1bzdehed4EuheLHUMEjk0v46SHMdVb0SADARKAIiCqIU5hhgaAgIBkSNXUqogBJ2REDqQEZlhr9RxArdlUAZiIApIiIKCqhohmgCZSjn73ZjE2iATAc0fh/STGZqIlh+DLya//jI2fHpC3wONxA5lv9zwCcBxpSlYUmbVJOQ85ZzBBXKhq141DanLOVfI0Wiq5FJFSS9u6Nc44jkAWAonUHi0f8qHvr7c3uuyIIE5uNFmrVMmJA3MsWeyYfe0PmifsMWNq29StmvV5e3b3/N6z5/eejpvL2K2axVJVdRwRLTGae0EeMxJPK1pHp+erMbuVeAqou7DMxMJSSq3iv3eYlIhKGf2f+TWfrSldKjwPueeLyRxELZfqe5Jzo2/TTRAphNS23kASEQb2b9X3E08vSw2pRQ6oUOTQ96P3XW3bDsPBe38iQhQz9BlZUQEAPD4K/m7zMLRNmlM9HUwehkO3aKtIrWXCtBFEaz8c0Hoz02Nr549wjHHYjzFGMEMVEBegAaOZqVQ5QnY6L63cH3yQhwSzlPTmeutdFjO7Qx9ZICIGY0Igdg245JHBiugwHLRUAHOS7X6/32633XKxNh1rub6+zqUA4XjI7XJBGNq2vbi4WCwWDx8+fPz4arFYNU3jIyrRD1O5hwAAIABJREFUOuZp5oKIN+N4hA+K9CXnoWkaOvI8DWTWtZoZQp7dU2utJkW1AoCUdBJrtMdjIN72Zh9jJIb9fjeOvaMkvubn5252BqYYZtm2i/5qrVbF8edhGI5IYZ1Vgo7pTVkSMAJASgER6Vjdz3lloFkBgVgBVZAMj38zxWSbASGpEQKL5FM5tIEwutNjRESkmd0AxNzGSGzEiqiGASGBdWYJMFOwNhoy9Jqf++K3vPurvvH+My8CLQKxqeYhLxfrq6srJIghLOPZJj37d/7WD8f6vIy06s6HQ3/YPXn5Q7//2//Pb/6n/+F/+dyD+3VITVwzyLd+/b/yle/6mvf98j/98J/8+sPtXzR8+Xd/6D9ehzf3Rl/8lmf+4MN/nngjYl2rikPDAFJFt4TjsgUVrMWy9M2yYU65ZEUoAiVzCGHIY4yILIi1GJTB7c+haQ6mqaAiIJuiVjMLFiJdfP93/+tf8WUvSRn2u5sf+W//wff/yz/44tNfWm54vbw/9KXY/v75ZWJoF+317tH5ptmWGxqR4KJKTM06bmC3/3xMEGNRA48iZLb+UJtEaFwHYGrbRFUssGbo/3KWz1Fs6YJ/z+VTVTEQp/gQqioe1aaGYEzR/ZWnk04NwJDYgyymgZUzOsFnyjS5Rk/dFzCDB+t5nK2pqUCtyswqiEiqYnZ0pgFTAXeOrVW9b8TjSNf1tyooVR0LBF9zZjDlarjc0YDo5OwWVVAfS9Q6ZS+ZqVV7w77ljdcXGKvzlMPmxpLb7TWAMUev/zab9aJbIuJut3O0ama+jePYJctjj6BSs0fo+LCZaEQDBhjHAQxSoPPzO0aViCYFMKCBEFpg3m63l5eXMcb97lDUxnzIA7Zt27XNNMgkLDnXUmrXpYsLMBuHvN9vfTTuBB6k3QwNeaqE90inBv3eUZyfnw+BZ0qeX4RaZOjHtsVMxbss30RGzbvtnkJ88uTaG1ef4qvq4TDUWt37zmlUbmLZH8b9fu9e5HOMnhkOfZ4ZoSlN5g0xxph6EVmtU4g8Zp9h23b3yL/bcrlMqRURkYbo7DzdgdvYUJrStHmyEAQBkCnMTUQklNOGxN/MlLiqBoTE4NX/X7Y8cZnNjL/NV2/G00zgBNy7Lc7m3sCzns3IPJO3lBBCDBERrQqaLZq2DCMZkL8lJI5pnjiedhenZMjTjD6vksHk1B5zBgeOJSnMLd/0PTmcZhseW2I5NVGQ48tSICSvhozADBRN/SxhxEDHHD9DPJpbmznPFfDW7mBiuPqp5cZkiBzCKaNvxt9uNUInXFl4rf8nov96rWkNg/P0cBLcTREgt0bqxyzHGY2ZrkmItdaqJgbIgYkoBCC35mQKkWRayeT9QUpOWZzMFZiRp9N16iSRFJB9aDrJIMk/pCqIFFchmRm0HvTXLTqptVaZfCNrLvtmPx76w+FgZFgwVAZURrNaDmPu2qaqQgAzk6oi1QTUQ7aYzNWDYIyBCFMiZjm/WHJM3K6bs7vry6fX957pzu5J7CqFMN0xI5UQLDCNmE5dlE7zsk/9ab2tDSGIKVt07yXnYfojPLut7Hb7GfB30lKM0VFZb5JVdbHojpmfMBvhINLpxAGJYbI5PWagiZUi232/70cAPb/Y3HJQBQCga+EIjIe2XQDQhPAThdQCURGzWosYUIgNc8CTvWsChBmwmDJhDByYAs8TQ9Va3A6jlqLuToRYilq1EAIhklktxczIjAHMLM399DGcgAOIqElVK6JyCwwCD2N/c3M1T4hSSm3bAopoJo5N28RER+sgwnpUA6KZaRUlMckTPdg7ojyOHgrvo8NcS67FADg1FFKXuqcfPENEpYgWDRwkS6GxDGMIMQQ+qhsmriamMLOyEW1E7Id908Tbp1VlfjSI3BDXvVgy4GRqMoz7yOFkxjQl2ouWw81OVdzFNA9DKeOkozt6pcIxCWl72M8uL/7lJbsV4WxxYcdgRmtjdzJcuM11CB4oNxm9oveuAEATxjLBOKpTfUzkCmVnazpvAci/m3d1CAiEzMg4igQCNGciGAMDgoCJVjSNiQNHsyQVq0hql1Vz7MLZ5fkzzz3/nvd+w9vf+hJCMxSAZFJ6qXU4YMAATPmw/9r3fOuXvfObV92DvO0I0qCw7NYff/l3mxYW4emzzVvI7ozjPtiwSLhI63jxrh/4jrfx9wwf+9jLl+f3uvCgS09ne9x2KaRSa2nDevt42y2JqSFcqtYxj7kAgqUk68RXZVzELsSma7omYM5VSwUsxXPhAjQRUtMxnEXeAH+kZnAzkkJCYAAYY3znW7/0Pe/5mtxL4OX7f/kXnrn/4lvf8hJps1ih4TiMN+vL8Oef/P2+DN/yLT9w9267276KLYDY0089++Vf/k3/+H//seWGqevF5NDD5Z1Yh6IIJnEZYh6NmXfXst8flmcNUjgM9jrpwXFGOVFtJ54kTR2RSAVAU6umtYIIgyK735qPlqdQh4kQzIzmsfZqUkEVwBRtHg2Qf4kvjcBsUxKgW/hUVarFpEqtAFZUAVB9cAIoVSfX4Jy1VkAACghgtQKiERkilArMlQhTgwikOplj+wzaT1EvRCe+DIKomAEQcqAQApvloqZvtHxvvL7gWr657Ash3Lt37yOP/vTy8nIYBmYkglKKNHVG/L0aNrMYm5RakeKJXnOcmpeAy+Vyt9sNQy9iRDQM4+PHQvFWcOUlRNM0bYuqdbPZ1FqrFEBDglIyZVKTOb3Xe5v1en0yd2fmKGIAFEICiCXLYT94ATpL8k7V7ZMoRbHmMkeHTS1frcMwLBYlhN45QjNH1JMkXOrgcIG/gVnOBwD7/X52yZeKfT+q3ianE93aA6gqknFoVC2XLFqur6+bprk4Z2ZOcSENppTuXj6Yi8vZm5uZpZ/wsXnAX41MkTjR8SAHRAAxq4j1lJRPRAQ45ct7RlwlJJv1mSqvkZ+FE5f/1yUQnHK03OTKANDdvV5/logR4VFr5/jAzCldrVanLdxcXvsgf251ZhPwOahjpnS6B8BrghCOtA0KjKaI4PYnouqSgDgluNJpl+tOCt5eFigmKlANUG59n6fgB185DsucyvzgtXF5r4s7P21K/XNNSYZghEZoaurH3qyjI6LAaIFqVT+oTtvvGSk9NTWd8ShVFbOQEhCJGcwx2QDIHI44yUSvOWl9Tzm0c3XoD9TsLzKLHk9hvRlHne/LLfqnU1wbUKUamesRdgYiCkevl6MbE+Rh8GDApml2aUcxUKSbrRaEaBG7rvTWl7w7DCFhMAOdsC81IeFRFMgcYyOitqWmaUKb2AwiKCXkBtMibS4W53d5eVaVRbQCNz4tKmNAjAiVedbyzSvTp1pz/zynUTPzWHIIwUCcwHa64FX17Ozszp07tVan533yk59k5tVqtVqtnPnp6If/iHk9H5c9iNjROdbg1ooWvKFydZb3kwDAYZJTxtBAACJar89effXVIU/cwtikiSOaRyInXxkj+VYwLwBX3OFRXeOY3gxXAsAwHHxudYoP11oNhIgJQYogECEhKJioSMmqUgCACV7vwIng7coRoaqnWZ1lzAjASFolWx8YV4vlyMHMGAkRai3ugqOqdU4EVRuGfjj0w4S5llqkljIMg1McichNMClEJFqu15vN5rlnnn/++eeHYfjUJz+jQJwaEKlqIYQikmslRmYGYqejtSmpVZgURwEAxjwevUAd+rgV69Y6HFloigSqYqJqBgCjlBlCj4kho4iVkvv+4DlDjtTtdjfb7dYB8Fl8W0rp+yHGJCK5OvkC5+6OKJireE+mSId9OX2EkY7K2F5polziKcSNNMWH+ury/CRQ5dnlGNEQFdEAm7S4HU4dUUQDjCkdiSO3p8wmdaqqIOjevsAYOTYcUjxbnX/RW774y1/6ihfe9JamXQ2qpjnyahy3MZTUQr+7DmENFvIYCBb3zlfDgaXiet0d9p8fA/7eH/3Sw+2jZ+9ent09f/jK55vGwjJfD9chnKPcHcdVvtm98OzXqo0BF/txiF17eX6HkTikv/Ev/Rsvvvi2vn9ydfW4P9TPfe7hJ/7iI5/+7Ed2h0daUENzdr9hlD7f5GHHTCpZDJrAUsEAYgAENA1VK1MxZCEtKES1kjEAGCjrnQeLXXl1tz+8/MGXf/VfvP89L33VCJ9frc8ybMfDQ1uF33z51z/+6T/+s089fPbZlx48+6BLZ6EtOeegm/e88+svfvDiR//XH1nc2fSHHardPKRI54erfHF+P5di+RBXfHGWdzkrjDEYRUXgUyG0Y1/Hxg/Q8xMYiABQa81IoAqm4FGoCIIISCZVXLoJYB5/hwQcUNUAfbAoWsAUCAyRJm4noKIZHNcYgikCkhmAkYoJkarWooTRzFx3YgrggSJuCqYgFZCBTqrTWTEEBkamAYgMwLUG81B4nlObEz51Yv0Agrp4R4+eYG+0fG+8vqC4nTOW4kv8wYMHv/IrHxDVu5eXjpUBQBn6/b7PQ09EIVDfT6G6teZ41t5mqhJS4NOS9BgwDQDwyiuvGIlTZdxOc7bBWK1WtWZXsoUQPJ4OEUOgYRg8OXAW6E+VLoUUG0JWMYSRkG/229s2Q9WKQpmIMS75cNEdAJSr3A97B9z8yPexsfslzpvg7BHSdV0MDRgMfT5Nyva2xGeou+3B3V9yzn64HnPjyizrJ6LFskUyzzrPOXv0cNu2HBYclk3TNO2ZNzxeR/oBb2BNOwnbYKWnvZYzdxBluVwioqnmcQQACyZB13E1p9bMnZuZLVbLab7l3paESA7RVD7JNfaq3Quv16VvA0ABZWZiBgGcCv04Jyic6H+mmD7yWC2H1zxNS7VdLo+T7Ak+AjM1axYLnep4ndhFx/4BERmAjqtOAdqQTi1P5nK51soECMrkUkIREADgGG69W06SMLxCd0m3mPraUqRjPcMhxJNeK/gvH3CqTuTSqbZj9qpo/hGvi5D26pMp+sdCYGelEgbnnLi0Hid3FjQzigHdzFPAwAzZpXiIWFXnwo0mIY2xSXP0pDn1IDnlKN42bBhiQFMEIxGZIpU4AAATQyDCMC9LAFAxr6oBkDCoahGJMZrb5AI4R9YZNWI69Sku54kNUVFVJCUKbYtaas7Zo+GB4VRlepSfMTIMwzAOsYTAiGOPQ843VUMgtMn3RVWqmCCNVfwim0JfpKmlaboYI1jous3q8t7Z/Wc3l0/F1Ua5IaUULTEnBowQUiBUMAkUHC2Zc+H8hjqOBwAO489PdyCOHAKxqkrNCIGJpGZfDz4QSjE++8wzLzz//IsvvuhsgjmRZZrpHBWn/nQfSXG3IR8I4JK5yT/Wb8eEnaq3Xtvt1jNs1ASBRTQ2dH7n4vpqu9sepqFV8AkLsg/zgSjEEIKZaJ000iEEwhATerweIjKx6S2y9LrR4ZzRMo+NjBwlEDPxPcB3JBf+zRrjKeCU2O+jewI7KmdmMYSu60rTDMMBtJYiRKQxdatliM4IMDA1ELVqQMRICh7cZ1V2+5thGDi0vuGbmcsRfYdxJ6rQtImo7bq79+6fn5+DhaGvi8XmmWfCkydPxiEvFouzs4u+d81eQUBCjikQdYjIabpxSBaI/TocA8nJYCLHOsxRJk8jH8sYM6aUwgnwLrmQAQYDFQL1dEciqDWenZ2lY0Sh01s8f0hEShGiULKYKoiT5XzahmYwDFUnZ4spTNwz14gICXw3tjxtE4QTCoNoIDqTFVzTDQDMpW3b5x888/a3v90Hsk3TxMSnkHg5HOZmHgB8gCsizhoFALU6kzgQUmyDp1mGQE0X1hebzdnZi299x/md+8vVBVBjxoc+U6xt22BhhVLg5sN/9Af37zx/sX5LroFps1ovb25umrhslqvrq4ehyVmHP//MH2vT/fnnP/SBD/7Eqlk/efLZD738a5979fHXvvc7v/1b/w6brpbpavtnYrv18i42i8Arky6lhY62vSrP3n1v7oe3vYBmiNIAwFgffe7Rn370o3/66U+88usf+QWl3LULDj3G2iTII5QsATsASJS0jkZDrTulLUFXyjiKMFhVUARClFA+8C/e9/7f/BmEUEbTln7zD3/uF37rx1MKzIXsgmmRGusW9sN/7z8atmeb5abkVDUippZWWHGTVo2lh59/FLk9X9/94ue/5Bu/5tvu33lhd7P/v9/3f33kox+8evSpsMwUIGdQzIDAnGZY72TS5xuRI3K3ovFaKyBKmZeBa+SEARAEJqH6dOyqAUjxpU4EzAhiBsjInqaHiE6zhNuEdF9qBGYGKKITcqiuYp/WVK0KWL3qA2BkQNYYuEnNbbTV5A6rZoAYzKp56A2QDzqmQ+mkItIpQB6IQGUar7+Ry/fG6wu25ZsnqU56vH//7mc+/SkwqbVGZs9ev7neHRmJrapqzbvhMI494RqZvBb0lw8yd7sdEV1dXT1+/Lht2xdeeOHOnfNXH746Z+zmnBeLlUMlZnY4HPb77W53U6u6Dx4RETXHUoMPh4O3WOOQPebOCTnX19dXVze11ix11sbMho0u2HBfzbOzs7OzM+8eVYqn8Q7DEGM8Ozu7vLxcrVZw9Ej0AbAfqHfu3Fks107T8qnq1dUVIj799NNt27pPw5MnT0Tk/Py8lJJC452kN2zDeBiGARGfe+65s/PlYrE41pGWUlitVpvNJsbYdc1JAh6EQMPgZg/xGH1WEFHLgYgYI1FgRoKJrqn1wMxoRpCPCAxineJTAeyYMapmKmJHIlARKVOvTljVgCAwe0/jRP6QGjsyr15j55Azk/cqoKCGAkycopaC4o2biYIomGk6ybKDo2fmzN489a6cQd35X77OfGXu6+baoprRpCA6DvEcuwYAF2SFMHVBqgAQQzgFLV+XyDfDZaf+mTMf8hTwPAX3jmhYPDqmpBBek/cw13w+Vc+5ithtRAG5dgYpcJu6GfJSVSBEITNjikzRu1w/TY+ZfoRYVUX11qnMzJADx0TBOOrM9UKkaWSKqGBA7B8MDE9bmllUeRqlNXvhuMm+3z6flZxabs6uEnOvO+OWpgqAzKxoURXNic2sxbmOSIQQMdYIzP7Nm6ZpurYb2pTS4bDb7UMegqTYNM142G9vngQ+3gUDNCGqGSzmwBxDbAjROGLqus3ZarVJd+5uzi/W55ex22BMVSxESMxVqpnUagRGSABai/KCb5sEM++c5/jBuWjwkmhyoVQ9ZdAtFgv/K+bbDtZMahV3IXK/X3//2+3Wm7HTnEb/2zktc+LiAqTEDqkxB5EjSiYCZsy439+IFESutarAMIzdcqkCvhEt1ysn5U5RkJFnXy5EJIoEkyEeM0fmpomzQBpMzeJ8l7tueeR9wDhmkTLjwyUrojLQjE+m1Polyjm7Dgen+LvghIzD0M87wKkN7DAMs8eyz0r8q8bDSEQEZGqoGDAYGwgAghZV1Ta2lCi3GRX7UokohaiqAmIGi8WiWyxq1RijgOVSFsvVZnMeQlotzw597hbr+089QIqPHj2qgjfb/XQ3Y5o+JiAShxDU9GQMp2ZGGJoUzQy0TrO5WrVObeFxlzmK2YgAoEuN/0tXpx/hNWbGGFvV5FZqebFYrVb37t2bUT5fJP5VN9c7V4AfxuFI+xQRWSwbny+oqhyVU3T01ZiHtjwJceVYIrymYIg4swl4sVi94x3v/PZv//amaRaLxXq9Xq/XXdcc7YKhFHHerI9rSxn9PF0ul3YkzvvHFxHttW0XXbtSkFx6wLI+by8uztdnd5iXgMt+kFyGdsVpoaU+VF2Epj66+fQ/+if//fd+99/evPM5zU3bniGOy2UqA46Dtovlcr34H/7Hvz+I5rxfLeVH/qf/gAADYaBgdfPPfurHn3v2y970pje972f/t5/7xR9VGt/x1q9+/tl3vePNX/nxP/tof7j5sne95bu/59sOj0qKG8lb4oKWtHYRLp+92z57+U59L39v+tc+/dmPfuozf/QHf/Lrn/zURzlAE5pMwLGtWgLgPvecqqhZHiMtxbIiEAEwGBJQ5Mh9fhIiDL2mdnl9dQiB+FwGqciQ6Krkq47jKPbf/c//9aZ7YdgPvKhqKKWKHu5cNO9//++XLGmDZPb48dU3ffUXf/7V4e5quW7Pv+e7f/ADv/bT7/+NnxpkaBrIBoRQZDZg0/kknJNUECvapG5QhVrVx8ge4ue8TWYgMyINhu4bPo25VcEgF0GEwMAUmBEDghFjVAUwn9YSoB6XF/kvPxnVPN7PmCKA2RQ7ZKKQc1UDIqlVJt66wnzW5Ow2v4o4UWfBXNDuZGNzdaKPrxGOSgtyBrJ6eBnq9MFrraIAb7R8b7y+kF5zJTfzGAHgm77pm370R3/06uqqaaMJmdSa86OHr7j/gSf8EFGIDZqmdOGDnFJkv9/Wqp55sN/vr66uHj58uN1umbnU0V0o/QzwAnSz2ajW1WqlCvv9/uHDh48fP3Zmzsygu3PnDiLe3Nx89rOvmMGDBw+ISMXcezPn/IlPfGK/75umOeR913WLxeLs7Kzf73LOZ2dnu+22H3qX/JU6dIt0efdpVf3cK6+WkmstLhmutYzjkFIcx9HjiWb5e0ppt9uuNhuvxgDg6urq0aNHTdP0w95Jku40KCKffSW1bXu+uUgpmcnhcHABpPtM9v3u+rpZLLqzs82h34WITdO0bSu6L0Lb/X7m2yCiN8YzluhDrMPhcL5YzubdM5NqHEe/Yo4QbjYbMRvHsQq5VeCMHOZau66bYtzNxCxXHbf7JlcP3e77fr7+7spzqvacpWWqWkyRafpVsT/kw35ITej7vusmPVJA8qJERGvJfd+7L8hMu3Wgw0liDh1PX1snoMOrmeOXeChicbKcu2h0XTfmYTbEb5rGERUDGI/xGx2RnarOEI/k5OgLyf/lDJ+6r90ETiKHEAIHMAC5JYIiIBkxOMaiDExM5py4EICpmoLo7G4KCHiUAKlUYApNclxURJom+ZEZY2IOiDPCA0TBYz+65aKUIqqGAIQIFGPTtK23hacekl6Rh9ioARHHQKxKHLlWAOi6bhzHGEOb2nEcg7NktSIih+Cfyi+OjzlSiogYCqlqTKwqISak5Jb3RBACEQdiKKXExKkJs+QwMAFAdRMX81IYDNBFt1oLABAGjuiu9E3T7PM+tY2UCqqxbY+xKwiE3bJtl+1ht5dxqHncXSeTvN/vd7tdzWOM0e18bvocQmib5s7FXWQyCtwtF+d3nnn2+fbBm5erVWrbIqbGHGMMVFVKGQypktWc2yZ2qRMGrdXJ554k7kslxjgbQs4pFDNLAk78XX27m8wqcDa1m3pFjoEY1GpMEzPiPGyOji926AdirJI3Z2tVffXVJ/7NJ3EgweFwiDFuNpsYg++Zk3hP6zAM4zgQYd8POecYG6aUc2aapM5AOC8VIip5OKaYiv85MOWcF4vF3LEzs+8kMSQz3e/3/hgSOXneM9wRkR0+8urKg7WJyR2VgFDBFKa0ydQ27txrZsv1ipnjbuc9yewN67Oh1WrlV3WxWOz3e99s/Qtnq6F5zD/Z1eTsiLTDs03TGLKIVPAOnFNCd2lijjnnNrUdWLfoUmxDSqK4WCyQwjBKarr15tx9TwAwxoRorl0LISwWrYsrRaSUTGQeyKkqbdvUWiO37lM1jqOzKkIgRCzVkwknNkQbpuazVh2GnFIi4sPhMBP7vXcax7Hm7J2h91o+5fS/6rru/OzycDgcDoehZPeAnZQXqr7TmtlYJw9VBvSteLbj9n0+hDiV7ycdqZkhECASswFsd/sP/9Ef98P45je/+dnnnnnTm96U2qZddBSiv7FSaUaq3WfVV+9qtTpORqbw21KKjMjMaJTLIDIaFdGBY1Rsm2YjlR8+/qRgv331sx/+yG9+y7d+dYfnJX/+45/6411+/Bu/94F3fcVfMW0ONW+W3bAbmBYpNVXzh/7gtz/0h79tS4zR+jxwgJQiAcoAibuv+8Zvee7Zp6o8+uVf/Sehe0XZfv+PfvaDL//Wz+OC4q5bwWde/YOf+Of/4Cy99Nwzb8/l1S9+8f5mcVl1uUh3qjTMXLJQvXzx/sXbnnnpr773+3b7q0986hN/8qcf+eRn/uLVR59A3IrsUghXT/LqrFEBEsKKESAiHDKEFAO1tdpysdn2V8hUFYwJAhcTjKAIGSp2kLFmhY+/+jusLzMwkQTSIuUTr7789//Bf/7pv/iMcEWSmvu2gV9+/8+U/fLTL73yXX/9+/ph/Iav/6YPffhX+yePCNREiwDR6tjxzZEeaKaImHNmDoHZ+QKqMAwFEcACQFUDU2hb0loMAUikQgqkgDlXwIBIZhqj1mqqwGxEZCil1jHXpmmnlAbwo6T6imPmXAUhlpIRLaagUv9f9t4syLLsug7b+0x3eFMONXVXdaO70WjMJAg2AgMBkAiABCmBoAjTokRTsiwp7HD4Q3LYoQiHP0zbCtmmHA4HRVG2QzRpDiIdJC2S4kyCBAkQQwNNdANoNNDooXqoObMy80333jPs7Y9938mbWS1HKPwH1vuoqMrK994dzj3nrL3WXospWlulCAAKUSsdYyClIUZAtAAIkKxFra04pRuTTWj6QSvFYSJQIBoEUBYh9UlFSgEBCtuorZSiSHIkN8WvTX7lXahw9/XN/Xr++edj6AwqrbFr2+SDUhhC3KRs9e092llte0zSdV3XHUfTCvBr2xYZFotFSqksy8Qk2/fNzKKrqpKWJYmekzp3bkaabW+LAXrbtvv7B0IYeh9lcy/7levXbqxWK0RM2DvHTKdT2Tdsb2+vVqv+mJlz54x0vwiPl6v1OW/t6OhIYI8UwqWLablcSnVfvC7lODfkWxKEkJ33ELQxJlGQDZy8sa5rAKrremdnZzQayTdWVVEUxbpZDCkmuQXOOWkdzGYb8kVldNl7Q8xLpCtsNBplWlLIGe99OasFtgk6ytsmUzjZKMjmQLCltXY6GmdQJOSh+N/kjgtBLFKxLkZj55wzVszTl8vl8CpRhZ6hAAAgAElEQVSJqaZzvX2c1jrFmPUSfZ6ytW3bCgiRhV/uYEoJlcmQL6t55XY0TWOMkYNHxKqqQuiyqExazjJIlhMfjUbWWulgtNYWzglXkCsd8st5775cLg8PD9frNTNPJ1uj0agsyxCC/KQoCjlIQey9MEnYicId96QBiGpXsHTb9jseYTCapmnb1toityYKdXzhwgXBGJlGyzzn2ndZQScjvCzr0WgkUGTo2N6rRo2Tiyx3TR5JqRTIAMusFCIK5JMxJp1ameLLf8omWyBxdl/MQ6J3qN9Qr0Mha4hktdmUjaNCrArbdZ1RKGiqKuxqtWrbdjwes+Gu67qm5ZREc9i2bdOsCDhG37Zt1zYpRE5hvViuV4dN0ywXC3l7u27Ek0PwzPb2ztbW1rmzF+69dPHs2fNnz55ty7NZ4C2DTWvdtE3bhqHKvc+3UL2euaoqa60UL/LsJMghR19orRE5wwzBzFJqEV4rZ5HL6A2p5wazDF6ImqzZCyEsFotz586VZfnEE189OjqS3JpxPZKhOJlMxuPR7u6u2CGWrsia88P5tYODg64NxtjRaHT27AVUdrVaSfxMP9toJSRbVZZy0aSXr1eLS7pjX9+J2YWVErnNwMh1tx4ZUsjtyjkb09q+8zN3t8qDLNOOMJ8yyymlwtrLY6I3umgZQjmrXa62nH7btsrojMNFLy2jRVaNpmnyUDTGJOCT0SzQdy8rRNS2KCIla4t6NFJKaTuWC2V0b1MkmGo0GskRitWZaEeJyImdCUdjTOmK3uBEwipQWauzOCLFKHF8bbtOKRWllWhBpdRk1NOYh4eHKbKwdlVVrbs+8KPnnAepmMOO6xh9Sil4kIHqU8xPvXSqR4obC9k47LyATeqPjJ/hVcq9fGJUo1UpOmetVYzBOTcej8uyLIpiOp2+5jWveeu3vOUNb3jDvffeO5vNinKHmf1mppWjLUqbVy65qvJFZTHxvl2tlgypLF0IXYxxNttNEawr54sDV/N8deWf/NN/dHP/G5Op/eG/9r/c99D083/xu7/5279cFJNvffN7v/N933vpnosx+HG1s5wnrWxRx//hf/4vbt3+xoHaK5xzdvTot73niS8+fXjrYHd27q9/7O++69s/TN74ePvjn/yZf/NHP1OOoCzrW7eCRZhMy3W3KB1U5v7t0be+6ZG3/8Ef/Srom4888tB/+vf+K/b3apyFELRKJozl1iemxIxaaYvofBtvPffy49f3v/4nf/5b88VyufLbW+fiGhL5tl1WdRl8dFVd13Xi4GnJEIvKLZZrImLFRak63yVQxpItwGoAgpQAEjgLbQMUYTxGqzEGWMxpPJo0tGACi5A6bWmrNLtveuO3feQjH6lH+ud/6X979vKXAq66GJSpu2DHdRNCiFH6gdXQ0RoRRZ1ujGPmxaKJEShZ5yxDotQB9N9e1cXRUes7QA1aOWIkQmuK+eIoJSgLqOs6pRQaD6CsLn0XEVUIiZi1wZQiANWjEiCGwECu6zwqtlYlikqhNQL5gDigCvUYUXGg4/APVCCefaLMOi63IWqlEVEXQQQgG6KPkPp+RdjYDmhrZE7uupD8cWYyA3/oXX/zLst39/VN/iKGixcvBt9CipdfeL5yRTUqY4xWMRRaKSOpmT2wUQQAMSajlRtXxhjJWp1N+xj3cVXJclLXtU9JTGLE9UTml75jRIx+B4VGZo6pd9OWvWzbtsKKyIrFzGVRZ1wUuJPfLMtSgMp4PJbsePnG3FOXc6IH7ghpIz1yWU+YHQuE65ANx2AJTNkVJjsQyAfKu7JJCSJaqyVeIm/y8rcDQGH6eOssiRFJmBSzhwFoKSXG4pTNRs7MyBqzfPBIaxGyhhBQ+CUiQYn5gsthS7KX3gSXy+5coLvM2vmAs0dIl0i+1FpbWpNVQ1muxsxl4Tbd4RKfYHJrpaz6gwgvaNtW8E9KSWuTz2go05WZXcaAcIZFUSwWi3z9h66bWilrjLV2MpkICs2BHwNZkcq0QNaLNs10a2smP4ldz/BoZI0V9FmI+mA55xSAYk7FiFpHqrKIS7ZTo9FINqAC4eQKtG0rZPL58+clWpqIbty4oZSyVk8mE+nSESieT+f5Fy+XZVlVlUIjnN5kMkGmuq5T/42cwzy890VVSk6JjIeMclvmqqqSghg6wRVd1+1szfros+BjjJwilKVYauYIxJ4Z0DpDAqsVM7XrtWyvR6MRnIhx6+9dJO5yQqNSVisiLcLUtm0TBRhPjlFrYVNKQYZWT9IoY9S6bURxbK1lSipxYYt6UhMRpx4PSJ1J1OAhcVVVs9n22XPnzp+/MB6Pi7oOZqwLa41hJmOU1mg1gtMGIRIpZQB1YiZQSimHkhzYEsUQCIBms4lgCbElYAbnTErigMUhhLquZSR776uqElKlT2fhGJNPbaiqKqYIYPJYFawiD4gAHkQcjUYS3GeMmU3HMXRt29ZVPZ1OmaksC6luVHURffCe5NYTxbIsp9Px/v6tqi7KokZUUiHXqNCwBj2EXgBAMWiE0glqCjFGo1Rd15vtOGV9sjGGlaikxE8ydl2XUuiVroQIWigvhaQVAYDSx9P70M5qPB7P53ORP+S2gmo6tdbm9J0s3u66Lk90WuuyrIi4bbthIA33Gc+UZ9F8jjJLS2DdpoCyaSBkOjg6LMsalGJGXWo5Tdi0kjKBzMMyBc3n82wpfHR0JHdcCpfe+67tUlovJEGncFVZKqXIgPcxJ2Sa0lmrZZ1KKRRFwZDats3u8wi6rsai3SAirc1kMpnP51KF8d5H76XGKuuRnDJR384QAjEzaGWVlcZPcdcsZCpm6jZaZUSMvutlbJSyl6k8iTnGRs5XGvBi6LMltFbWVtI30TTNeDz23t+8deOJJ7944cKFN73pTa973ete9/pvk9pH2jAnWpvc+FdVlXOOEVIiRFw2RzG2qKgqdGJKZJSq28Ym4MC+jfO2mf/ML/7TDq5duL9q2sNPfe4P/8Zrv39/fjjanq1Wi08/8buPP/Xxd3z7W+7ZvUBhfPGeN1Di28uXrh9+UdftKEHXpsKeqfihH/1rP/Ti85ff++53O20Pri4pGKXxW1//nU888embB88drfzITdfdYdfi1vj+N77hbR/76N+tzEWjZg89/PBnHvuVx5/8/f/j//qJv/PD/z3iuKqsT7doTa4w2pbMHFL0iSgmYKX16IFLb3zwoUuf/NSfhXVzbnb/gw898taL77v33kvbW7tl5Q4Wt9pusWxuX7ny8pXrrzx3+ZmwWrlEaEKITVjF6WjGKgG2QJETpFAyM2N3uIJRbQk4AEYIbEFN4KhbOAKFYKwiSLZunVs+8dQfP/viF86e3b1y/QVW5KzzKcTUVqVNfS4e9NFKg02FaCARezMzYxpmCD7FiCH6qtTGaFVERJjP264F58CVpe8SE1hrvG+tVSxtosjMCRUwUduumBWCZiYGjhFSIgDo2mAsUAJmEjNPYeQ2RUNx+ERmjIFRAWgDoKRXBUGKZeqElzXL1sggooTcDvtBxDAm9mF/faFfax1STFnjKrazAOqusPPu6y/Dy1hbFBY4Pv30U6FZx9A559SmvUeJixMCIrqq3BSHxH6zVCAmY8E5w8zXmY1ROV427/6FDoRNZ24OAct9UwjgtFKcQggxpYjIRAi0Wh1hX42mCAkpaaU4eaMoUWJmDmyRrAED0Sni1DEHQAQiZAZWIbbOlSzCuYEfCSAezg9lj9n1DSdR8v0E5RigGGKUmjQiMOWYb63RgHhycuHk1BSiy2YGSkkXcoKUJA1PeiKICFlxIoqcmAh7U4Gu8bmlKkO7GKOq1CmTksylHJd7WQRkZFIAxc6gMy5zknAM2zRAlUGa1pqiH1p4C1TItfY8q8pWYGoLqSITJSZEYK3QKuwdWQmY+14R6fBRCKnzEusDzCG0fn1MGUkdut9WMhP0+V1m89JaK61i9IVV1moszGRUypGfO7OdfQKGTKnAvNxBtwH2koOuZeOVz240qk5lbfcVgQi5IpCLiymlcOlS3lPmvVGA/nLljqOiKATtp1RngmU8KqeTOoQLRVGKfgYAqtIBQFWVKXrgZDRaU2SRLRG9/uHXCkcUQlitVl0XjAJOQfIwmQiZNULplFFlKuy6bX3LoWvzgyb7ua7rkIlir05cLxdN0xhIFH1RFGJeDxtL0sz7CYyPG2mo3CnfriV+oG1bIlotjnoH981w7Z3iCYRUd86N6pJS0lqP61GMcb44pBDb1bq/qiG4aembtmtaBVAVpbU2pZBSEoo1pRBj5ERMyYfIaI2TIHJtN4u3QtN1nTyn1pV1XVejsXMOTRFCLHXlypJTjKHznk3ptILFegVKa4shBgLQtkgppdRsfCmPfYCPjo7EoFKwmTD2OdZlo4YiKSKIQQVx2bSN3Hq5qojYtHHoMyRYOre55pg1IffOnNnd2poJa93jFg3ee60ghSjS+q5r5JC6rou8XCyOtNZLNVfKFEVJSaSSyCyC4yQUHzOXzlXjsTBv0XvVc92xKGwIAcAopZqmOTo6YubJeGq0EbmgsEkAUBRWJqscu5dFATGF/F/9JEMk/aKiWswj0zkHmJQGVxhAaYZUeUVg5rZts45AqV4smisLwnfJbcq1hlyDCyGwyvNYX3SLgWKM0/FMW2O0DkkGRayKOmyIyr7xAYGoF/FaWwtMks468c1SoJD7ZHYpXXWtOTo8HI1GSql1s/JNL2eo63pUl3VdlmUZgk4pxuR7j1atEiVJMK+qant7R2IVG78WJYvYQhGSdPai7QW6AOR9FGsZRgsbI0QJ4JEVpCgKrREA5Mb1E9p4JPWR7NHlvY86Rgr5Gg6tgJNRzplcnZH74kO3blY+dHJf9vb2HnvssS9/+cvnzj8ueHg0Gu3s7Gxv79ajUVmWAvyqqhqPp1IiAYBl26XU1SPbhrRaNs5O6nJ2a3/u49oUbTFZ/eRP/TfX9p+qp3R9/7Cq4f3f/S0X7p8+9bUn56v5aFI03RHh4omn/vRzc3N2+sij3zYp3PjG7f177nndjdtfgxQMJozEwV7Yfu2Ft72eO9YFlq4mQB/gvvNveO+jf/VXfvNnR+Px3/rbf/8zn/+TLz/5zH0X3vf9H/6PIUxCmvhUPPTAex554wOf/4ef+urXnr1y49bO+GJVYxOWM+tWIcUmJkCFBpUDhUyha5tyUj3z9afbhf7Ih//We979ga3Z2Ul7z3IeEZxFM5req8xame6db9EMSjv1qU//wbW9Z77wxCdfunL53LmLsVNgbjEQIQBrxSNmImVtxTFq33lE1gUQABswGor1VkytVjiZpMOjVYirnbNnloubz714lRWjSYiMCpAoxpU10id6zOUCADMSUUrEGJUyYnEpIu2ydgiASqfIXecLA0opZDWq9NE8EHRGO2QCTKhT7EhrkJkwpSTBpSkmBFIKlVYM4qPei+FjEDtQae4FBmnrAABCNIgKyJB4wiWKiZSEOoo1bD+B9E7ynGhT5UlqI+4cbpN4I+XoT9wct+gzg2alNi5xAKQQ70K+u69v8lcgsgqZAsXgjPrMFx4LvlNAGo8jFrL2Q/a4Co303DtXKqWQuG3b9Xo9noyIxDZQAYBRRWZ7xPVhaMGfM6CyWMUTZUuJfsegbLaGl1XQGLO1tWWM8bHLPE/WajZNIwISGHgVppRkast6qmEqWi525pYSY0zeHuVCtexs8m4YhuFpqj8j6SHJVXxJD8vdYjJDpZSctdn5JrMxuY1NdvzyCiHgJgw9z1MyX8v1lKJvNohP6Tiaom+8QZSda57lARQo3DhhcsYww4C7fD2H2Ckm1gMX+xh9ilH42ywR2ZyRF+2QMF35XLLrgGw7hErt52KlpRhcbl5S5K7rWljKfBYxRtl2591hthuRTxN9lDBscn/lEzIUz0yLpNuXZZlvaAJQoJVShTPHQXYA1qCzLl8ZVpKGbRxDTm7IyfK964mzucCBiGoylmPLtdV7zu7KvvbUg9BvT2ME1W+axVSTNrkLuYVJKT0M1U0IeTznvbVzbrVaCS8hXKvsFO0mTzxDNXlXXiyzAEzMkPJFJiLmmRxw27ZSNM1Udu+yq4wQX0J3t22Lm5bCsnIaMGeoZGPeoedNZvCYOVCgEFOIKUbftK4qJQ8KAImQEVBrrZ2rbakMASs0XcK4ao1nRL8i7Yx2VnEMvmuS0lZjjPH6zRvWFq4sF6u1NcVoMum6jmNblqVc3qGue29vT0ZsWZay95WWXRFz9jEkFGT22NnZWS6XBwcHzFxV1XhcpxS894BWphGRt9FmrsvpI227bpqVXMmyqEejUaKektWoEArfNjH6w8PbxpimXd28edOgOn/+PCGSjsZiCIG8n063mFPnQ4w2hzTaPnVDCj0YmJiZYjAKCZBTDJE9s/c+MTHzYrHY39/vum5cjbZn25neEZwpRFyv3CuKqqqquhAbZG1I0L7I+Ic8v1zY0DX93DIadQmyebKw3DISDo8OQwht40XPKeNWaz2eTmRsyEybnYTkf4WPzTxVAsguzSklTMjMcWNFrI1DRFO4nrUzLP6fMcbQwonZT8mMqohozbxezmOMzXoJmyDTlBIyEEU5GKVxvaHB3crVdT2bVJFmdV0TpBACcQIA77u8CB4dHSHxeDy21mWBa9u2betjjIp7ObqcmtxHpVTbrtt2vWqOI16EkUNEq/V0OpUBZjV2Vnov+/aBNVBAiVwjpQGJDWq1afWkjbVpjzMRU0pt1zLLvpyFzZafr9fLtl17XzGnF577ei9jKYozZ86dOXNmNpuVtQhBq6Io6mo0Ho8FyaLFui4oOeMcswZQITaNP7y+/+J0O/7Cz/yv8/b5s5eqg/mNegsCwW///s/++u/4o/VNNNGn6GPjHKzX8OHv+pvveOtHz+28OXhlK3aT9l/87z/+zCu/PJ1VzfLgmece+/D3fHTv+sG0rog5cXRluXN2dNRcCcmHiJfOXuo6/e53vffxx575K9/7w8s5bG+ViVhrRYxfffr5kExi/7m/+NTHvv+ti+WVrTOwnl/rYugCIZfWTBUjBYq0tIW/cfPaH338997yhrd934d+NLRVWo1T6oCS0eXR3iFjW42AgabTMYDDoN/xpu/R5fu/+30fDcl/6cmnr1zZ+8aV342piamLCWJCT4FiGyi2LWhn2MMm9ROUrjUoBu6a1kxgawd8hGW3v2wZlTHKtp4soCtGiJgiMqz7drVjqUtvGsx0bGOGoLWyrCNhaNpUFYYYjDZVOQZiRBVC2JqVB/OFc11ZF4ykgRQaY5U1DhUp1QMw6yB4AExGG0CdNVabzRhQImPUqea5Tb+LRtDA8lsM0CdSSQ8tql6nLa5EzOINHZiNIDZOx2YEqATi9h3USmtESEzZ4g5Bi68SMt6FfHdffwkoPq2Queu60rlHH330icc/Px2fZ/J6s58Wuy1pC2mDzzIhpTZBz6Bv3lxfv/KCMUZWMuu0Mxa4VyfK6pi7EaQpYpAJi71ZAujcWpCxWd/8U1WyJ5CWqtyHIEugvD3DDDmv3IRGRMTHIewD8AOCOrKsReQ3ZVli35fRw63sKpm7m05QYUyCIjIskY/yPiqlyrKUN/ZJhswxrbLpeXZWzJAvA4C+Far1p8BYnrIzeslFWTZlPhEpaAn9mNvPaFDhQ9RGSTY05ehe6UbLdM3QxAVBW2sThd4rvGmlYUmIESmSyTFzSl7OanObMoiVM82pwcfqPuuyd5+AKPmLc04SzKRpU67k8KzzRZC3ixD08PBQtGGCMEeTydApVP4iLV4S8Syccx92r6x8e07FyNBoCIaFALfW5c6ljD8z+DwVzUdEkfsEwl6liSitmHDSmLQHisoMs+ZP/am1Hf4yABRljUohkWLWG0WLIiqN0cxasooAKmvZmKIohlWPbAYj4tL8ysrhfDFzV9twDjllZBKlFpt6iaD3Xikttp9KKQ0oYl2t9XK5tHWRUog+oOStMYTkQwgX77vEzIEShSi/EL0PIWfWcx9kaHuiDxT6lBA0asWoxRjDdG1plebICkTyyqhd6XbPnheLoLJcS/5n0zRK9U2ewqzKrZ9MJiK/lDtVlmW+DuJxAgCr9SJ5EItLuTjT6ViYnJTScrlERN6UV3JRJqPc4YMm1/D2/q2sBpdNvHzp7YM959zu1jantJofAUBVFd57NqsQurb1XRcAVFHUtauZYgpdu25DCIgsImHn3Hp+lAXkje9WqxWwkvGQdcJd8NJuffPa9e3ZVp5yhZzvui7ELk+/TVuWzaZGM9Lr9brruqIomJNzTlqOc7dqNpeaTCYaTV3XdV0jovetxAxKOUZMejbej0GeuFW73NBcYNucEMOZDB9qxW1RC7W4Wq1iICHTJIMrMlkCYo6r1WKxiJEm06ncu+j9fD4XKa8xJm9Gq6oSH2kZ4e26kb5iY0wIXV9q4bRaL3sQiJLNQ6tVsVq4w8PD7e1ZWZZyI5TCxWIeQpjNZtJHcO3aNfnA0WhkjOq6rm39fD7vus6gktbimLyEaozHY+YkE91y7WETgqqU0oha66i1UlDX9XQ6LYqtpmma1bpv+esdg4IUVyCRBokXUQgaGICIEyArBLDOppQosQJQ2jBzYvJdqxGkMUBrCwAU03q5QmZZxVDbZr04OtybTCbj0fTs2fOT2dTZcmWO5ocVADhXTHZGk/G9i8PGh6XWReNvMPgI8wD7//dv/upLt/5i64y5fntNAJPp2K+aZffyYrFoAlUjyxqsg7Is2rXWsNutzJ5fF+UsJtw7WLzvXX/9y7/8y2ndVGN8/uYX/vnP/NcXzjwc2zAZuZtXr6yPVrcP9j74Pd/xx5/63Wrb/MVTj3/j5SujejXd2fn8kx83uqrKUYwwnWz7sPp/fuNn3dgA0HNXP/cHn9aPPfbZ5frGenVYVZPd7Uv3nH/wnjMPzaZnCmdR+YPDFz/3hT/c279S1ebo9uG5rXuWc2j0LbYqcLi9vKqYV43qum5+2O1sn7W2QCyNqmZ2llR699seto8WrXn/zZvXn3/h2ecvP//SK88tm9sJlSWvTRiV45AIWyXLuiIVuKmrEo1quwYMFKWJQZVjO5+vlCuLqlQKiMD7QAlsQcOJureyTLBJ9NFMHAP1yEop1In7pA1AMMt5KGyVEmtdagOzKS6W85g6WyggsrZKKazXa+uUKwyFECMoBTmoHRRiyAQdSaMQkdhuSwVPZkACIGbRufS5f6A0oAZkhI3vbN4IIWyy/qTumY7LsnmnxAPfhE0dX4TNiKBRaVRaJl7hyu/at9x9fXO/ukQGUUFAZAjNH/zOb63nR9E3Cjnb4OenSJleSK0AEXOXiNnb27v8/HNVXWotjoWxLEsKID0PUvTNrfmyJOfqfs5+XYc0JBykgwug90gQAwBphQohpHBs+i9zWdalZPVU7lwnxgztYGCyL44galM6k46ayWSSqBOMNzRTyfzSsGNEckWHBCYAMEFub8vOkxnyKR1y71NGd9n1fgj5iCgFyvYqw+CEIS+XVY7aujjQOm6IyuSq8sTXcf8VhdXZD0Y4KDns3AMDm0p5jBGg30t576W5HwAkkyqj0BD9hgOMp3a0uT0MNsEYatNtqJTyIQ6bFbP6NF8HgdM9pFTHYs4h5BDvFjnCjVe+lruf77icuPShDRmt7GdYFWXWd2XNGBFlP8MhPLPKZrwtQFH+N49wISgEXjLzsu2kg1R2vbLc9q2DG9eWTHrnIsXQCUP+NeTWjmv8xson99ajG4Ah3y58aVa9Wlfna5J1hpnHHhYXhLs4DnyX8r/WYm6ZZ4YhOvVJ3G5VRss5AUIDyrMgaDmEoAoDQJwImZFBo2JOiUkZES1TH3IWEyRC5Ya4FzaGmK4sjTE+krZO20Jr7YoqxshxaYxBY8WTXqm+htunywBzSlqjUTrGSErni9Y0ze3bt2V+ED8euY/Zwid3JivdX67lcsnMh4eHzhkxWRGGStqME6lclRgml+Sw0K7rFouFfNG4Hon9r4wEY4wrzHK5pCCzBHVdt7e3Nx6PL126RETz9qoxpq7GWhfrVXN0sPRtrOu6bf1qtWrXjRyn3sg2JIuZiBaLhbTYlaN6a7YjDbpN0yQmIlou10e3b4/r2liVp9Zcn9qoCXSeJ5VSCF5ksVVVCZ7JfleC6IRkllKLPNTCs4leIKUk8o6bN29ev35dnMBk5rHWKoPGmNFolJWKcukyrQ0AZVki4mq1AlVIME+z7ijETRGjryXVkykA+BDkANDgcMCnxN3mtVo13vvd3d3dnTMyg4nVsCD8LD9BBV3XVVUvbLFFbxlVlq7QChHPnTu3tTW11s62pkR0+fLzy/lid3d3e3t7b2/vpZdeWq/XiNo5V1WF1nY+n6/X6xijht6VXmmxICrK0qWU9vZv7e3tzRdd7lLWWptNNURyFC6cO1cUrm3bo6OjxWLRtj4nuScm4Xnyox1Syql6MuqKopISQNuu85olRS4AEGZbMHZZlrFdI6jNe50yuq7HW7OdS5fu293dLVwF2tR1Lbmb4+1ya3Z+OU/rVWBUtkx21NxeP/vFp/7g+atP7pwrkoqt94yq8+Q7GCO4UqM1jNSlsLU12r++cnGsVmcfefDb3/PuDzatn+1M7nvg4pefeuJX//gfzxcLZaEqysPbsXY7VelSs7AKDRqjC0/d4XKPnLLV1nIVXZyXdqft2q2dcUoJQPsuakOr7kgpM5tuL5dLbUQi0Zm6hkQpJY5KKWuwcMYYhfOjG0XBdWW5cz/y7//DRx54dGfrvtCFxWK+v3ez67raTV584crR4WprMq7q4jWvuf+ee+5BMMxcj8qmXTqnFrSPaLUy2qiQDg4Ob6xWq9sHN69cvTw/2m9bf3gwf+WVV6wDbdKSvU8NcVONHBrVhQDKhcgpRUAPKqGCogBnFJPuQsjLhVSzUyJKEAKkBAoAEYrCIGLXBa1RFawUFGbkG0jBGKg++IEPX7z3NTwIy6kAACAASURBVM89943PfeGTrD3jGk1oQ1eUcPuaK0tHqUsURmNXWBVCAOJmTVrpqhoD2uVi7X0EwBBCDKS1TYnr2gGGkIKs54UzlCyTTSml1BnLDClp6QNnBlIIWoOxm8DJITcIiIiuQk7HWRRKodKDJVICdSjFmJiBFbiuEMmoxAvftW+5+/rmf2mtgDilpDkhqu/56Ee/+KlPvPDsswoTIipxG+8DXtkWYkgNiGDUsTnbZFy+5r6LiMBMZeUk0Dy0NHTsyF182fhuiL6IKGxowNyVIRSftKxkAaEYPxa2ytxUz0Zu1GJDWqlPckuno9Xk17LvU88AbJQz2kC2wczm/plOGYohEZFiGKouJXBGFsUYo3Chw8DlYxnhpkGi963e/HMI+QJgtp/JEDeHhg2lqsxssMeNmVAFgBjJWHscDSyTPgIzY0piJSKgWiDfMIIs3xoiSrG/iSEE2LQgSii27OkBwPt2eGx3Ilv5r+zWIAhfa02AuflneJ3zri4jIokWGCpO814t40zIyapiITMIQ4eBx+xQGprvoFY2A1G5F3IwGbFn8jnGaKzaFBcRUDGkvoiYfAZOPkQfWkGA2hZd14k+UBpH5Tiz62P+6gz5YJBzLUWWTQwAZqxljNHKRGS5iTkrXN41Go3EQVdkXbJ9NLbKT4fgCoHKYh+aOVgh2HOGR99SG3v6ehjmMeRdA/cRc8xclqU8Ecn3ZieZNpQ4e7BKa62ANaJG5Yy1VqNW2hoASMCK+x59BSgFjcy6a62JmYirUW1cGUJSRjNqBiUuRIX2WmtAlQABNSrDjIBYV1WKnhOVznCK0beI2BIKDhHt4mZ61Jnbb9t2sVg458Q3VQYYQxL+ZLVayX3Mvohyj7quq+va2iL3zeapYNPzXGTD3q2trTNnznRNK+yoAM6t7enW1la7Wgv2lUHbdR1xIqK9vT1Rzy7ioq6ZiM6c3Z2Ot+pqFCOFzqeUGI4rQexDry9Isb8FcqgKpd9TBALMHCNR9Far7OeUDXhD8EOVPmxC/1JaCac3NGnsbYTaVjhP730uWBCRtcYVVisjJQB5gsqy3N3dnUwmPHjV45HMz/P5XGxy+uk9HvdJypfGGEEVCNpoNxlHJN5UwbToEsezLe/9YrmUO1XVRR7DQxuY1bKRVUBrKw8ComqaxsdIRCJwsJuo8ZRCVVXMTMBaY9u2RWGn06lmSimNRiMJn8iUaa6HVlV17tw5EcTKSPO+//zJZGKVTK1+NK6qqlKbsPvZbKa1nm1xZqS1QbVhKKy1pStkAs4Qzpg+TkOppGX50EraQYfdCrmw1XUNM1urlarzZEtEgP3iJX3Lva4B2Bh0zhnjQCEwjqpye2tqtTZGG6ussTuzqST9Xrj3DMWi2Kpmk2K+PKomNPe3PvHJ3/DwymQrLbt1ArBOAbjWt7YoKg0EiSG4wgDBwdGqGoFqmvntyy/faH/hVz6RqLW1WXdLVxSds6Y05QjW63a8U7bNYei8nHtgKLDuKBZbtg2hoYOAPK2gWc2n28bzTWWBEmAFnkAXUBV4uNgzjkhDmyAhdD4BJmNAlwAIBNAEYA9uAhzAB2+w/flf/HHk+sEHHtmdfPCd73qbsya1zaJpF2uvTbVs2rLWIS0/9/k/e/Tt31FXkxB8Vat1c2DdbuhUGyRGq9wqL2xZvrSV3v76LoYjpVlr2zZH1YhfeuXrtyKOJ+XTzzzFGH3yl198Gaze37915foLoJK1gAigAQ1FTwKJtNZCqG0cU46z0XuVI6IxylqbVOecSSEgOmsLiPbBB15//30PvvahR3bObv3ab/yrrZ3y4msufv3Zr8cIhaseeuhB4PDKlRe8XyvQzEmhBgBUrBQy5M0YxHjCPAYUQzo+gGEXOiogBm17WQdDUABK9fk3RJLC3r9pM5WZzYfkpfOEuiefu1KgrFGhrxumlOQT7rJ8d1/f7C+OomjO/wagVy4//9lPf/L2revb0wkkH/y6sCY7fEiWmgaNiOPxWJ5PsYMePjKiPVPyjAL0LWTK5B4nIhLVdY8HclstoQQ8DJ4+Ymbp6CWKzKzR4OB14oQ2W+GswOQcPjvYofafjzx8xjciRjPkc3psAJuGQO7704AYAFKf/slqExKKDEOKRsquoltgZlTu//+scionfYNe6BQTleHQ8PePz2hzL/o/aXAdBr/W85DHweI83Blkt9ITNjNAxAPv78EbAUA28cPTETr5+Nac4vG0Gt5oJB6i91OSywzp8w3N7QLHtQBUmc8ZCuoAQFk1vLCn4gc2B73x1FFhcGAqw54UWbqwJpOJ2uxlBSgOm+LyIMnoPTO6Wd48BAn5gEWfNsTGSimEOBgfKkNfRsgYso+NVir0MYAnkLngeXF7TykdHh62bfvmN795VFYZQ26sXDUaPXzj8HYYLdpgT8CAnCDJuWtAZEBBaUlKzRS5QiRUCTAwBEQB29rqElgxY0rETIjMEDsxBDrZHpwiV2KSSX2n8WDX3l/esiwnWzPv/XrdAzOn+1Y6uwHbTQp1XXcpHc2XgdVb3va2MxfuIdbEYIyTAoezVjFQTF958kuKmtnO7sUHHmxjUNYqjV3XFNYp5PNnzmql2lXLhERsTdGqbrFYz6a7pauMMaBSIk+QlFKrZbtatKOiCusDSOvC4SJVMmgpeq11VZQalXMma8tFJevKQqDmHAmJy7JE1EQEjNuzHSHTYozB+8zMAAB3i+EMPGTXhw/1hkRNMlSPu52V7j2NIg2e4n7wRwp3PjtZP3zqh2I5yyenmt4IZ1C2yxMLxQQbw8kssEfUcaCAEM2zUsot58YV2hofUkrp03/+yTe8/uH77z1/e+/ayy9dbppVNR1/xwc/DOXERxrxGChZA86qGFuCZOsyaX3QNLqsu6QQlbO1Bg3EoQ3ELTJgP6MzEEfoLfsZRZugDPaz2G0Ks2rULVYjCaIMHVu9bhum6BK4wCYyEIXEHigAJVpzCtH37d8EHDkqpRIRcRTGWxpcKSWMJHpLZk7Aqc/cSEqpBBJHzdmWM3ZeSNcQYwjB+5hbGwg4h23Ifem9rwYTbO4oHg4YKUKJwFXqF2h0Xdez2fZ0Oj2ze25ra6euR7Pp9mS2NRnPtrZ2qqre0ZaUIaWDpYZvH4WXf+zH//N5c1XZ6EMr3jOL5dIWYCz4AGEL6hLCGhzgxO40R+DSxKTtC2fvf+Xqy5HX6Nqlv+XqGFM3VYAAqMrgCRQBRu9BG+NbM67PrlYrpYNkvhpd+o4P2c+2xjG1CpiZfeOdK7s2AijB8CE2SqeUCBBiDRxBU4nhHhO3v/O97/jTP/8FgtV0ND4zeee3fetHfv+TP9+ZL6461hoveu4W43/y3/3SuD5P6H/9N37rA+//wao+h+bgp376v7z80pd+6if+NTdvAD8ldWPpn27C16rijFVnLZxBKrrmcDwyyArJxkZbXcbojWkIlkp3nnZedVdAlELo2m69WCzm88Oj+eHR0cHl7rHFYvHKtavAqvXdeDpq2iWh92ntKRCDdmAtKAWRIAQoYjkaqXW7HtfgO9DpzIc/+Lff+64fpKheuf6VP/30b/7Ij/7AK9de/rmf+0Xr6v/sP/qx2c7uzf2X/vH/+A9MsSx1VfDML5eK5oqpHtWemMp0fek7hmWLY+rrqla7zfrZl8NAMSLKkgHISimNkiPVzxVoUOy9EZE5GauU1jEF2XkZjXfOYzl2T97S729k9WSdUmLSstB8z3v+g7ss393XN/1rQJADABCAuufeSz/0w3/jC5/5zBc+/5nK6sIWi+WqHpWr+XJ3d3dv73Zd16NRUZblwfyImRE1R9FVwnAPcScYQ06cd8wA0Df7nti7AzIwnHSqPO51yaUauCPdbvghuaeOxST45O6hn2aATkn1+j85nkJT8h3MjJtNMossBiBt4EogkmTCYY8ZM8ts1c9oSED+zntw6kL9u2K/zVx/wq5qqAI9hRI3eOB4f4Z8zCapV/vlMKC5hl9xCjv1zKcI7zebweEb1auhXbPprt5M/yfbw9QJbE8hnurNG2oL7xwe8uEnLpqMvFPgXyR/HOGkP+pQuTpAfQJFadgaCqqXt+UGJFGsOVfmVsa8Ag0jIoctggNXw5BJ4wyrMn8rffDDhY034woR5ZJJsT9Dvo3HTK8NHSLJIXr03idgSQ48Ojq6//77J/Uog8aNfFqAlT7JHm+QM2+qAAhKAcnmMCZpfEVmIN7IbzjGgpkYOsAE6OUCI6PWFsEyC1RIqJgoiJ+8OMtJn7GwjmI0N1Q+i+Kz7YIYP2pnz4ROKSVGoL2OV7SeOakM0nq9bjt/uFyxNkdHR9OdXVdUQEApIEDX+maxnIxrCvHFl17o5vtv/ta3WauDmAEwOmODbzVy166NcUSk0CirGXtF4mg0AkIiohQYCVQfzTebbY+KMlr8+ldfPDq6WU7PPfvssx/4wAc+8alPOudWyzkAXLxwT4yRmYSK7GIQuewjjzwyq4qUUllaIlDK7N/c//SXnrhw7h5ROzNzVVgRVRKRxp6ryShO2PUcoj1sHiZOMrqHjDozW+2GcE60DIhYlOVQq3/qCZUDzqpjZwwR5u/NKNTqjQwh+7ALtqsUDyYfEWqiVsNgQMS+0RenBQD4EM/Odm5ev/Hytas+NPtXX2kXBxx8DF17e7G+cuvB153xCg5XLQIt9w8P926OardYzK/evP7Im960c++99cixs4AWlIYErDAVwM4oQA2osCfWCCFhn/2VCEA8JxiYeaoIiAFHTpvONxVEV7ixqVJKSGwSY2JOyTAZoAjssEgxRt/FTV0mcWx8R0SJFRChZXYS05DYJ4F8cgy9+QpTnnBijCnEgCpiNKiEgrYpReeqijZJD4FAWqdOlPNOzYG5FHWqm33jsqyk01LmvboeV1VVOhdC13V63SwBIIXIlNqqZqdWTXP+votNt1rDwU/8i/9p3RxokxgjAMUYm3VytkJOwXutwHrgFs6MRu2CwyF86Du+7+1vfvebHnq7QhfZ3z68cW3/xd/7+G9+6anHxqPRGhZdFyZTZpciJ+egtOr2fpyeN9f3Xi5GwAAhQFGaw+W6LMcjNpi85phSNMZUtWnb1lkXAom42hWGWaXUEcE73vqep576crfmkXEf++gP/eBHP/zMlz6+XL30zre85x/9g5+8tZcef/yXXtrns1tmvcQQwmh8fjo5j1jVdfUnf/p7f+fv/f2D/aNP/PlvX375661vL7/0wsMXH2ni7d/+w3/51Wd/59atG2UxOTO773UPf8t73vFd09EkEHCA2PnSThPHorSd7zSWyI7vKMvmOyL6862tLYCLDESU1u7tRrvWd9YWN/f2Fsujyy+9cLi4ffXGK4vl7duHt5bzoxaS3MdKKYsl+XB2qz462kMwKba/9Vu/vD5aaWMef/JPTNX8y//z6Ws3X7LWWlv/2r/+Z20XX7z6ginWrY/jLfd9H/r33vP271Sp27914wuPPflHn/ijw8Nr5baZjsfttSPmJNBLKdCbeq4PrcwBiJiApLcOgLSWkcZ37nxObnXu2EGxogTMaeBfgP36cup3kYD7BfEuy3f39c1P8/EJmo8BmFLk5I3GZr186cXn969f29+7de3aNWcQAApXKMSiKNqmIUopRmM0MhjVQzfVe/fLTkBBvyxKHLBsDTfzlDyrfIq5AmbgTcgmADATAzAnImZKvOlD+LehoCG0k6roZno4Tms5OVfSCch3Cj0CoFwfJtz8MnB/ySKQVr1QLcTEzKI7G2yF+cSG+PjA8U7I17OMMCRd4dUgojr1C4It8/z3KhNXziSW93A/kQrW6zE2M96B91jITIqvihvzPgCOzY6BuN92DIjTXp536jr3J56JO/ldPImBByAQACDRnRvK4dbwFJ2re7t2HED94Rpw8kMUD1FQ/vMY1w1ullZ8YjnZ7H21NleuXl2vm63ZLBFbY+S+8kYvmmEeDCxbcgNhT5jEALjJNUmJmPvr0n+91E0y0FVGAzDIhVJKaWV6WMSsjdYbLmtjcgunrpVcQWtt573W2hVutVzt3d6v63o2mQ17O7MCGXtd5WnIl5lgpdAYq40SNh36vTFA31MqqpsipUAUAJPRrGQHHwlBIWoQ4yVOAMQQgbUglc2OX8vU4IyFYVkXlIxyQhViWC6XiXk6nUpXXqKkepqXtdw+5pSIOFnnQOkupibE6c7Z2c5OYmRGYywzh65DhhSiUXrv5s3ol7PtnfMXLyYA7SyiSilQDNF7o3VKFCMV1di6kpkDJoW6LqYp0HQyIQiJfNOuiLltydm6smVleX/vlbJQPvib1288/8LzMQROabFYdG03PzpSCq1zIsbWWiujY4yPPvqoG9ffeOYbRVlyot2dnVE9Gdd1XVdG6VdefvlrX3t6tVwopYCT0jopQ0RRmJ+NZjVbNfaXl5mYKSUG3rCpRLF3N6aUrLUASpL6aJPYKa3SiErsvQZ1E5AuQcQcLQNEpFXfiokAWjpapd8mJZGd4eZDVI9C5dFAQNVT4hvpdV/+EJdppVFhMMSEIQQgKJVl31HTQrsumSqFGkCBqkZbDAaUveGoXS0d8LSw48IayTwEUGXtRuOGuGMEZQhRoQopkmjWEIS47rUxCgAVYK9wUIiKgJkL8vPlwljrrG27FhmMMZRIO5uAE3BESgDUrzGgA1CiGELa8O0hhkDiQ0ZAjH3YtISsbZh27NW58gRKiSelRClFsdLq3bRSSsTEgICoEfslJ+vu5MQU6pymKzR7frKttXn1yR7IWqsUNvMksrXWaE1MRVkaI45cTmttrZuMJ2VVaZ2KWs+7W3YCVw9eOFzdUFXs0iIxBS/hAg7Yeh92zkxiauu4LM2YfHFx9+GHLr514s5bHCs2tkCfGlNCBI8W2th89rOfvcULU7bL9pWOltbpEAtEi0p1sbGO1mvvLKQAilwKBsEVcV1UGk30IWgHPkAIAAgpASUoq0pr1bWtbEz+k4/82C/+q5+ejIsPf/dfKcwUmD/z6Y9rxX/1+z4GtOVD+vXf++eHq+cmk4uz6cVyBBfPvw3pnNJYzdp/8zs/d+k19z7w4IN//tmPr5o9JvVd3/HDTl36ylOfv736XDILv96WtF2LOCpnr73vzffd87rXPfDWB+9/4/b4TOyIIjtjlcLgA9ohow6Dlb+faQFJbiwiUFLG2JRIW9c0nZE4XKsZiPqwEt827XK5XC5Xbdc1+mqIzWJ5YBS13eLw8AhZMSsmXDVzRh/iKnJz+2DPGO0XK+PGLXUdBi5i6Xbf9PB3Wd557X2ve+ShN47L7cTh5ZtP/ORP/7ctrXwkyzqExMzOGgToNaaIlFJi6pP5AFCBUogk9VbiPh5aaaOkh4iZjFVaq8RpM0cxIsi0MViXmYi0lumEEUFpJW9nVikSMzJhjPzd7/6Ru5Dv7uubHfAN2L2Brg8QAYG6do1MzlngFLtu79b1J554orDu6tVX7rt48Y1vfP2v/cqvTsc1pQgABln4FFSSZWfEVA8RacP+AR47y+OrP1tqUGQ8QSsJt5Y7YV4VgQwpixwyfodMdEhpwp3CzuHF4GNwSbknZIjYeCMYF0GRbD4QdGQa8Eh0oqR0B7M3REf/rrzfMLHg33KacKfaUwSWdxJ3xxeWTlTRMr851HZmXeJQ3TdEg8MfZkgGmyzVVznNO6w1j29VRukxDTW9wzGQN5rHqk6ltMrnuIFLgxJ1v7y8GuQbvrIubnhUCtIJxekx5NMvX7myWjVbW1uw8RYCAA04pH/zXTtFQfdUIR/71p7gr0Cdknr2SfRwTPqh2Tj4aQ2scpNkSH0nmILeSqSH66o/o9yKJgxe6zsAcKYwxkgL5dADafN2JjzBl3rfyejaRN9aRNzQvtRzcJunQLONyacUENmZbJlDCBpR+osicEJFzBHJDAeb2kwmRISbrzvBlKIxrm/KpQ3eGA4SDcejyFktRxYYVp3Xxu5euKCNM8a1bbu/v79ermaTKYWIQIjoDKzaMN3enkxmZV0tl8ujg9tNu+qPTVtblNu758Zb28GnCB5Ic0IK9MD9r6HYtt3qYH4wm26/cuVmDOrcuXNGJ+CubebXX3xaaLfQ+dlsWzxycyczM8ukKoLh8XR64dIDTzzxhMxOk9HYd+10NFqtl8hA0RuFRWl90zbNyhgTTJ0vWmbYhg9sfuRl4OlBU+sp3psTed/m/uSUUhzUdIatvJKgkLuRe1enAU84vDXD4X1ikA8e+Syi7jovmsZTVH8dUSnjqnK5WHNKW1tT36w1c7M6MhqVUlU9Bls2ISXG9bautfHzxVRhDcBNWxobQkBb6LpeJW6Ak1YBkQG6GEaqkPUr046JiBWi7pMSgFhjjwYhNKQwKvAxALFlNIFKZUKKAblR1CJFYMWgGAwjsciV4zBAiIhSngd6eQoTUYwpd0sPpz4RAMtEJjeaY2oo3iEu6JvhxdZiOKsjokKX7axPFaeGU3Tv4J3UpjEYi6LQzkj0vDCA4lZVluVsa1aPRgHKapo6vPKNK19c+lvTndnh8khb0Ab2bsKZLbVeKk5uOp2GuB6NbbnwMZi3veXdtT6jeQrejYopEQVe+7QsJhY1seEnv/LlxWr5yH3fMp7RjdvPXLlxedXEt771fdvb9x0tF1evf/3W7WdTOiSi1Ol7z712Nt6djrdi7BL6AMvnLj9talysVmjAR1g1oDVMxs5g3+ixXjfvf+0PfPkrj0daPvDApbquQ0gHe4sL5x6sy7PBgzb89DOfvXDPGafPLOfY2sOUbNclW8U2XmFzGOKaEWIMbQBnXPITjbMuHKK7Xc9gMZ8CMEKk1F2699zqYIlUONoucfdjH/0PH7z0ht3pGeLYNnNrtQJ9YoE+XUNMUmyR21ShmJ9JcCUZYygBaKkbSmA6y4iW2vza7DtnYgwxtYVTbdvMF4eFqwo3m47PAWgGIA4hNqvVfHX07AsvXfnK8199+qUnF+mWHVWEpQLt23Xq+F1vf//DD772zz71ewEObh/sjcZ1DNg0TYxkdV+IlB1BjCnxpgURe48WxdJ+khKwUmCMUVqml8RMxmhtkIGVVimldk1Kgdagdd8lIRNbTEl+qBQojZvUeGbGGBOwIoIY6EPvuivsvPv6y/Gik/8MBBS8tbYoxwAETADWVMWZ8+Z7f+BhQBIuEGJ457ve+/gXHius5hQTsrZKo0LFGpB7Bd2rwA/My2G/dQYAIIUs9RZUGyg63JozbBK9XrVj7fhcTq5qfXH0NDKkOyHTaciHJOs63SFKHC6uCjmlKJoeZkMEwksoawYfznei7FMdUKeA352y2FeFea/6wyHN9f/xCUSvotXEDfu66e7OJcTBf4l9sghBtR4yZZm9BRHwAQ8aqdmg3tSy85s2UqhXw7p3nqb4a8nbmQEBh60mWVGW0RQxMh3np/crIkKWPp76LkLCE68ehMboTw1XAKCBK4a0z8lenBkoxujb0DXGlRvfdmTiLHg+dY9Obaa11sQxH1hKiemEqvlkhIZ4Y2YojTrqpCRicJPnoewwcb6qC0BS3G/l5aSZOYaOAQR3GWOsViGEtl1bay3ZXj85aEEcADDFKp+IjCvFzMgo3nZSbWVmAAIg2KTrAiFSQmJACoH7LWwCa6Bv3GQJHWSipAlgky/OwIQDmTcxIjIlSsc8KmgOPjFz8D7E2FOyGw5KhJ2b3S22y6i1RaOVKwqtWOG4KExRMsKLl19pVutRWZFv1s3SaYMMq+gZcf9Gd/P6Va01MqDi7JGAQETRx67rmnXTMZJGQxHYU/LdajlnCIVSi6OD1XIOUBhjrVFN21y7dVMB+TaKd6sE8W1tbYn9CQAk7i2sfIy9GSy6d7zzvft7tw4ODtbLlXHVovHTyVa7XhERKIiJWWFRV9ba1PaqBDSajD7RLHcH5MsOrkRIdOLBlLFVFfrYPZWoC+mUmDMXkuJ4NARyYrUyFAbnn2f/Jzgp4wwp3lk/Go8q2bbyoMqDiNXCM4D3YfvMTkxp//DgwoXzSgPjLgAlBayNKuuRKwPxRHkHUJ07U6ZYJ1rs7R3e3KvqOgJMxvV0NCbn2OqAiP8ve28abFl2lQeuYe99zrnTmzKzKqsqax6kkkpDCTQAakCSQYAYjDA2NBY2YCncmG5oArsbE9F2OzrAmLDddIMxbTCBGAKkxshqZNCIpaqSSiVXqea5Miuzcs58w53OsPdeq3/sc4d3X1bh6OhfUCcqMl69vPnevefsc/b61vet73NGREwtiMiJ1Jt1zyIo8azhGIW0dR4KGDGzVfQBtOMy61EnFfrIzB61hFhCDDFCiByVopYQNSzCe5ZRX6uFXtCxLU5bOV2Llpy0murE8HV1EZkTFeaC2PmY7ozi1dl0vZv/6pUx6WUlf+sIhRbaNCbI89xlBhGLIrN5lucuqZr7/bVDhw71+/0KNztr5cPPfrI8vhsBdsd7CshkQ9NsDKCcSFNJN+sOt/f6G66ppyHQeDLcLnfv/savA+8G3UMGs6oqp82w6NpI5d7k0ufu/czJvecU4ubga9/2jjePy9v/7HP/6dyFi7fecuzI1deWdfniyS9LqBCo4MwT33Td7d/6ru8e7dZEKNyc3X7h1MlzdTkBsU3tgYABLEKog4CigKqud9ceevYLpkukeuLis1knaYho7/zuoc1jb37TWw8fOfTE6S9+03v/2vmzuy+eOPPMyeGFCxeKnvHjvc4gBj/t9ItyWrtONrxcl2WTF03UccCQmbwsq7yfb2/vvvGuN/73P/7jH/7tX3t89/7QjA9dtf6P/sefqXc7GXQEYTLZNa4GDr7qzfrj++6UJSfz+VXTcRimhmqaYfZBm6YJIbZRN2SJSJBaAZMqSTYdT4uOk8BR1EKhVVmWEK1kGrvdommafm896101MnudzWvuuIHe8fbRGC//x8/8/qe/+IkaLnV6UGwCBjhx7jMnz95bVaMQZdCHqpka0yVWFDAWAdDozAKdACMQ6eAI1gAAIABJREFUAZrZ7oyqkTQJqxRW+rNLExZMiArCPA9sSPGtq9XXkt5npv6ktC8jMSDCq5Dv1eOvxEH7UZ9hUHYMIALex8xZAKjrKiv6MTQahBjJGEB5w913nzl/bu/ypaAaJSC2uZYxyXKAAEjm0k1EmNe7S6hPAObzYwIKELG9t1c13Ffkf5b/NtUiK3YXrwhvV76/BLeU5ozcyhDaDB4QABhVBoyQ7CiCABIRzYSdS48nmZ3q5S1zn7oWV2SdL4/6VtJLV1jT+egj7DNkaTHzHGvIAYGpzqUhB44rcl/zdvJyHaCqoqIgc+5ldlphXjqsUny0fFl1P+e3ch1VY4KUqW+whJQAqW0OzsoRQMIk4dBl865kqt7K+tsGJ6wUNMtKTgLgBUhbgHOeIddkOQQAGpPyDKxtw9ydIWM4emAmCZEIkgsuLKTF0mZ9zPyB0mt0RfdLOhNhgYLivqEDmfno7qNBMKBzbk6AxBi9bx1BNfp5SkTrcc+0oGFVRcQwI0BZlnO7mrmhKwDpKuRbal4wcZrHBYwSCVEBQutFITPI1wqe2SiSMqJG1HaCgwjS3ZeqaYH03AAMjYf9a7UVbydTmfSEYcYk4kk+TCEggCUEhAiiqf/D6fKzzsZuFYARYvTeV1jXEZCsY8JObp9+6plmMrFE5XRUiVpDzDSejBUFicmCY4OgdVOpSArhiAjQNGqDyQtbdGrfhFhlNheP0oTJePjSqRej1ER43bHrY9OUdWUMD9Z75587vb29nYWptXa4u9fpdIwxUejS5R0AcM5FAGYblSISEdU+KBIXgybGI8duOXKt1GV18fyZupwM9/ZiEGIbURvvUQkQppMKAERX1cWz/sg+R5+5DDgNji5aUUnrrhFafAvQDkWv6p+X7ZFaVe2MMiIipHTR9lHEM9IJVwJpENGiWY5aSSTwfG3P81Xna9U5pxQr8dO6fOHk872tvlFSBDRs2NZRQjlhiVGhm9kwnYJlo1iNxxTk0NoGW1f6kLMFRAFoRA0qRxEEtgYRDRIicVI5EkZony8icanVpJ4ILKMEsgaiBmm662taR2OMBTUgmcQQAoSoPmKU3DR1XVeVNKgxQoxKikCsqUEDalR8jIjqo1i2y0B9fks655LmE0Ujx2QwSzMnnhgjq4qgECq3rUllE1T2A0hAonS5llJA9+G9uVI94yyxtYDiMpPnzjk3GPTyPM+7nbW1tbW1tcFgfWtrq9PpaPcGT6dP/efjwIEZFExseFprkefjYaUB0Bub94NO7rj5jlOnn55a6W6tP/D4AyfPn/6md37zLZ1br7vmBlezrbMnn33s+RNPfuWR+4I2/Q3aG8t9D33yzq+94fbX3/ng0w8/d/q5j/zJb5bNpLfmfIx530xGNRkODGcuXehtHGEDjijo5KHHHvLeRrQqhggAJc8AFZtS+p2eqKCY19/+lq9759f86q/8RhPAWL442h5scjYwe8PtMA2/8/EHO0Wvl2984nOfPPXSCypNXdvIZdYdaB0iwKSEvXFJDNPL9bFjnb3dKbAHtShGoqtLnk4vGDZnzp7917/8K0898eChTSu+2Ztsl9WQKUPCpqk6nTxIHaU2Zn22p+Nyy3g5NLXNt4ni8iLdKB7VIAKos5lrW5ApfacRBYXUiQOH/aiVNHW/mzV+isA3Xnv9zvakrpu9nVOG17PMNvVwtBfW1ze1QgmytXYYa/y6u991z5c+vzZwAfc4AhM4FzA20SkEYANdA02IqRc8c7ZLAwhARJwmRQ0jtV1aH+cd6qTO0bTeiWbjLdo+w2OMNNsgRXReXy7bgR60/EMUJFZt/V1ehXyvHn/JDwRJQk7ajygkQkQwBFlmY1RUyPK88dHZXEiIwJdTm+ds3Le+9zv++KMfERHxoshAmFQozARACISAie5DmA1zJViSdg6FBBEFZWEauV98KAeAz9xVf4WjW+b3YL/SHVq6jmB/8vXMxwlX/BtnNowJZKSWLcgSpZNKUgEBJgZC4AiCgDYrOp3O7u6eLuEwXAxN6Qrh+bKX5oAZ6cu97BW+s0KaLWsvOTl57meclo319nf9437Scm66I5rsK2baq0TkiAABAsLyVM8cHiz/CbMIhCsoJ2dy/GX+k2ifKHTuNB1jVAXEuT1pAnYrhgTpmzgHnzozukzocdleP1W3qhKX1ts+GD/jGwGU0pIgUVAEtmwANAQ/L0mJqMWji+hYnaWMtI2StEyIkAg1LpHCiNLeMJgYLZUwO3vtNshsYRGO107CSuvJoJE1xhhi08ZwA4skEXLbCmVASFgPIAHeNONWV1PibG7INPvsgogSkwmLrA4lhsR+Es7G94jjjFhDAcAUrYuEqE1Vz11q2mlSRCLUENuPqxGw9UBKYQMLqCyaZqkIEphLJ0RQJa2Spg6IyM4ykVfREIBQRX2ty6kSmkSw1mCbCREBSYJHjRrDdDIMvkr3byfPmrpupiNjTNnUxmZeq1pEVaMPycwQrSEEAUrPDQCIoE1TMxKhtdZYR1FqX0/Jkg9V46cADlGranrx4nnjmCAfjid5pz+pqqZpY8HX1jYSQM2LQkTWu2udXvfixYtKWRVRI0Ijzlg14rprg/WtrcPNqRdfGO7tGgIJwRlyLnO5A2mWo1ZXKL5lRfRMc7W4JRcGHu1DGOexpbMOl1lxvVrwzMxzD5gVt6dlLe6yue7yvUZEaShgRVWeWk7L8aqtBg/CbjO2mQmh1Fy9gwo8RzLG+LJ0MSIbC8xejGqc1oMi11EJhqQKftqs9wd740nW6xEZH1VRLaEhYqUQo1ogIE3PFwREjEAKCgQEyAjEYsAwKohyAIM2ZxtUX3zppclkcstNt/a21kIIhJCpmjTaGCKEqFEAx1PG9FzzINjW9AiiaiiqJi4mqpAaL7G1ykKkJT/6ZDCb6PDl3XPZ6ka1rfBTYs3iBpwpOHBG1rd7d1JqMC1fuznkAwxIxIaJ2DnT6eTdbnd9a7Pf73e73fX1zcFg0O+tDQaDLMuqnC+du/Di6WfBqhKEWkWKrfUjP/WTP/5zP/s/odp+/+jf+v4ffvs77lYa/cq/+cWnT7xUTqtOf2Nalf/Pf/p4v9NHZWe6k0lpc5zUu8zsMq6msduBUJ7/8B/+2uGrbnrsiSc8Tot+dAUE2wBDDQSOGgzK/PzJZx59+qtvfcu7WfzxF8989gufQRuKQTEdjplSXgiKJwPdW254Qz/bYHDvf9/3dbbotlueeOKx4+/77vfdcOvgIx/7jUs7Z7KiMxqPikHeVOHuu9/52U992rg6xNG4gbW1/nAytDZvaoxeen1Tx8lGBy5emmYZ5Xm+vbPXKdZC0Czrcz6tp+HS5bPbly/1sm45qrpuECvz6T/97F//zr8Txk2e9+pp41wfMIew/EDmJVe2uOzApOpEJIJBAKak2BKFSAhosK5rRCK2xmYtoEpPLY/dohd12NQTZoyiZVl3Ot08L3b2zl66eCovsjwrtjaP+qayjJnl8Xiv1+vcccOdb7vznY8/92VrmDV4763dEgEII5JxVUVj5hMooBDTHph6/vvLnoUvi0JcKI5UQVB0EcW5hOIoZdi0JSYm4q7tYYJSW7EpHlCMpw0NX4V8rx5/RUSdadUvPAkRwZpl3nw2+mI5zgpxmzSfAKbX/76//YFHvvLlR/7LAwrURCEkl2dIrKpRFAgkCiLaPAveG2ZA1NBaQYO0E+EqSsRtIxGAUjWMK/O0qV6eb3Or2GbeQp6DFkTk9uuwZN+CsGTDKBrm5YiqIpmWFEp8yoy6RCXL3IQYgxhn2zo1BFEoio73nsAA0M233Pr2d73rEx/96EsvveScI8a6rnNniciHmpBeGZgdBGlXdCs5KG/AlxmEOyj3n5/Kl8OZK7XXy400z70fVirIVAasaBcRCYCvLGVEmgcKL0dKXJHUXQYYy2ViKviW3WLnfO88BKytQQlF9KCj4BxnJtGaiMyNghYbDKRRUlXVOalIzOlVrUMQKxE5Y5N6VgTzPK/rmmfvYX6l5nNQyyM0c4i4kqAwx9iwP3hj0bxoKVaddTUjc9sDZmVDxC6rfNM0TW5YZ8mQy+wKEYFIU9cuywDAe59lmW90kVCCOMvgNiE0yftknks++yEsoojCSIgoECUCqwJokMiMKWwzhCbvFEuLKd1jZJAICVh8qK21dV1nuYsxhiAsC9o/FZ6LpaIJswKIJiiKiEwGEVhFRTImAo5Rg4pKTDYgoEJIqODrBjQQGUCoqtq6PGhoqlIk1GVpCHztiaiupqiRDQZfq0aJPoaAwNZaNqIaCamsJoCMLhfB9fWNotvdHo5Go5EEWetvGqKdncvpWRWiv7x98bbbbjGuJ9qEiHVTxhg1UgRbeRXK8l43+CiqG0euWVtby7Is6YSbppnW1drWYWa+dGkbQI5dey1bE2Pc2toqnCWQkyeOqyoQA2FQ8VUJABZXbveW7yai4H2eFymtGwBCiMzExoQgVVPlec4Ak9E08XUp8kNAkURbrT+4LF2p0N5rTJTc0xEVwOXZYH2tLMuUYThvr8xhw8IIiq/Q8Fp+bqxQW3P4MScSY8ai4EnYGAS4842vCz4Y40QDM8cQMKhlZUm2MAy1GOadnd29Cxdi8Bd3h1Nfv+bqN0y0tZdgBQPJaNQGRlU1bJlZRFWQDYMh7z1bwwiM5MtpZgyIdryUe+NTx1987vgLVx277tjNN3S7hToMgL1er56ULOKQg2lU9YUXXujbsL65JT4YhBI0QvvYrKqGiavQGMM+CJFhp+KhrmvnXGw8z5Iz51H1aamknqkSshIQk0FlI6Izj1OkBYMnEhfPfDb7wnXggDPzrP3amrRluRMRY3ltvVf0up2i2+/3B4NBt9sv8m7mijzvGJu7rIBcHn70S1cd2Ti3PRnvQTcvDKz9zE/8r0c2t/r2elL3z37ul45edaNgI7hrZP0ffOjvMEBTl5cuXIyNj17WeusSOPgoEkwmL5x4/OHHH5C4xwIBJx5HX330y2QKNrZqgiDUY2AiFV3vDwghagi++p0/+PXPff6zRYZnzp8WV0WsQwVTX8YKrKHYgOPi7je948c/9NNWu9JQp9OfxNM2DN73LT/4He/+9vPbT+2er5gLskTgpdaCBz/w/h/9jnd93y/80k/vDUeuA2Uz7uSHb77x9eU0TsvdcX1uvDdhA4BgDSR1ZZSxy11VTSzo2sBUk2ApA09dd/WRjaNvfdPbH/7KY7/727/7/d/zQxBDN18PjTDbANtLTWpc6ZOu3DfW9uqmRLSEAUAITIy+yDoxsDHWe09oECFCYDYhNEyZSGW4q2QA1VmjLmtqVYxHDl/bNNPRaESabV9qCN1gA4KvO3mnqr01+d//2//DuUunymp88qWX6soDoZIEHn/iU7+PuJN1oKnBOaK0pUBLQatqXTdImB5Eaf4zhIBKxDaliaRNp2mADVjLAK1vk0SNsQEAZjObK/ZE5H0Q1SNHNhChrstpWYlAloERSLL5NrNBU+6xvAr5Xj3+ChypjQJLCUsrf3sljEgtVTdDiSG+4a1vP7S5+cD9XyzL0hgCZi+S/CwQ8Wvf9pbLly+/9NJLxCAKhCQEmXVtZFkIk+k07+YpCcAQJYVRMpM4OAaXpFwvB0IOlgXzHN7krLbMaC1QDci861/VESBlOKS05VlQKVFVh6gwWN/yPo4nk06nwxwKmw+HQ2TTKTp5p/v2d70biL753e/52Mc+VpYT771zLsYwngzX1tbikjht5W0fhDfJNQRfxuwE9+PhlSJpGS8tz0AuTtE8OuIAfTp/S3GRrSdwBWfkVcuHJSnFQciHq6UbLmjYlTnG+e51EN8yEVzBIrL9gPMEubYERAz71aQJlc2aoLisB1ZVbJMVdQaxZll5Ic7HCBfc7P6iUzHO+yYttlyAZ0VEMyMoacFY0oq2FhbzBzH1NwjggD+tzv5bvtzpt/Dip7WfN90pbeXt2JCd6eViXM64Xxhj6MJCg5kDeYWY6HrUhf1SshKJ0Uv0s75KGiZJVwEUIEpgZDYYYkg4et6QZjTc+j0llgBVkZKDr0bAtDjTzJEQYGZzwHrFR6Q9jYCrxtsogIgaERBEAREUCSBoJFCYTfa3H5OAELz3ZMQYR0Spr+y9DxIBhJJaG1UkSgjUUsqqxKqkEKJAaJoUeY/EibkKUUIIEjTPOhsbG5YzVS2rMlRlVVWigRHKcnz9DTdNpjHLbIj1TTfdOJ3s+VImk0lKb19b2zh67bVEhpmHwxGwCRqDKpgsQ+LgVLVgCEFiU2qoQSIxa5QXT744nQwJBKOCRgJM/ftI+7SUMDfWIgTCIBEIXZ61/nhMw/HIWpsVeQwRgGzmfAxEpGmQjYCQFSOinV1KSBTxnL6bdzFUMUbN8w4ATSYTIk3eHvOuxzwQ/OATT1VFF5APMIHDiNBGM9P+GWYXGgeGEKIPCMrMagxh2gUojfISJem+SjRlrCT63eFQDdcQgHTj6LG621FiZUaTzB9QFDCKsQQIMXrVSGREoyHDxrRpY9ZMhntb62v1tGzqcufZkydeOD6ZTLbywozHWy7r97IpKGVuMtrpudxFkhhiU3cHfcOwd/HSxmBtvdfd3d31gME33aLTlE3XWi9aGKeOmygdl1W+6WT5lJiZK1FulbLISM7Z+WMNCBUBYpzroue5estMrGorF1+I9mOZXpIQ3zKoWIo7a8PrvYpzJsmP89x186zoFkVR8OwgMkTMaJgzw+WjjzwUqDyyuVaN96ys/Ytf+LXNwXV/8h8/fv1Vd/13H/yJjcE1OW9Mmz3AppMdKuDQG+5643g4xNvomiPXTMfldFw5ygnJOCPShFhmXfPC8Wf+8A9/7/ELH7+0N+ls9OsQfQijcWMcG2eJ2Vr2JEVuxnUZLAIOnz71cKerja/RagQfSQUBCIwlg2att/7F+x74vu+5fMuxIzbrTMbN/V/5zKMP3/uhD37Q1xd/58O/CnGKWHE06EvLDmL1wBe/mJuOQ5YGyIFv9Hu++/3f+A3fOegf+t9+/ueOP/RofxMAwTcwGQmZ6ZEj3dF4UtVNlgNGKCehsJaE77zja77nvT9w47FbIOjAXo0RNtYGO5cma91u5nrD7Wk24IMTEAdaopi2Ho2NMynbXFCFiCxaDdFx1sl7kziRIMLRGuel6nQ6Lq7X9TRKjVQI1EKKLNbE7e3tsxdHN914WxMYI48ntbU6OlfecMP14/HYmqIwxfbOxSPFse6h7m1Xva0RZAdim7G/8Nk//1QFYTQeFVkb+aNxpq5pnfnSMEuIyYs2zYagQeR5JTDf9ufG74sJmpYMTM1cnnF6i6IFIT2XIBlBiwgiEJk0f6QaKUUVv3q8evwVQH1zKCcL4eJf+I/a2WBElwPqNTfd8i1bWzs72ydOnHjpxZN5tzcajZwzzrrOYOPYrXe86etY6/rcuXOXL18+/vwLO6MxIlrivHC26DTeM3OyU8PWqyzuAzaEKGnY78pgCZYMJ5fViftNERdGm/tfjD5E1aCqZOzMtWWhx0TEO1/72te9/o2CVDf+0vbumTNnTpw8VU4bouiywkcdV/5bvv1d4BU6WXHk6m/9tu/4yB/8fvSemauq2lrf2Nm5nHW6B6v8fR4GS653Mfh9GeX/1Vjx4ItXUJmqmgNnT2du3HBgbG8Z8h2UYB1kAlfeTJJqJEe7OSBZnqWep5CHsIgUX3GzPChPXVaHrpwoXLFhWT5dCitWn3MAhjND6DmxlpL9GogKMfGiyZoIEEHjvkQQTtJNlJl3ORAuIsKJDupUD0LuZYXkXBSnHCXilehWPYClU7k886defMYIgCk3mYhUwixUnXgpWRGWo01CSJCPKC7OEgqqpgHI1gXUexGZTXMBEEhQRkImVQngAQORbUJlgQFJNAYfJUYUlBBmuS0IM8N4REVSkcgGECWBYmZmMkCLwOiVrEJctlaae/BIO2lJiBEEQBg1aLK60fngLgCwNWm2TBGB0MeYDHhTdSwh+lCjpinDVj2VwOs8wyOoRJU6+IwMECGySAxemiZkxpnOAJWaypdlXUrwviEWUJiMR3vj0d5eqUhMQqhNUx29+sbd3d3NQ0e63W5dezIWgUIUBfDel2VZVRUbIqIYfQgBwq4xBn2RZ7miTkd7Zy9fPHfmtFRjZkJRkoBEpKnDxYuuTDrfiKCAwAgSgwKgMTbGCBoMG2uTjWpoQjDs2JgURj+7ZRgJcL5xJNfa2d00X/MxxjQrE2IsnOv2ek1aNsjGZvOAx2Vm/uATb/mRPlulCESYEumgDZxI3HW3YVUgwdr7qppGUCDjut2IooSAAJyYSR8Bup1uU0u5V++WEx/qyjeHj16dHV4fgQcCItSo4GtH3M2yPM8gjIKPzJbYapRO3qljlBoI1JKJPgx6XfHN3uVLjz/6yDGFjb69eu2wKE6k2ew5CdPga0Xa6hQ7Z85OxlVm+Nj1x/YmwyyUe3u7Lx1/vj9YR5GOMbbIm0lpibyPFqEKkQ0XzvoE1XxkgdxZm1NyeQ0hzMfO0zODgdPlMMSLUb0oMgtrifPMVd63pxjZ11Bb0XOuQL6A3tl8Dvmcc7k1zjAp4CxJor1zQ0TRH/vhH/voH//GzujC7Tcc+9Ef/pkbrn7tZOit9v/pz/7zXneNqdjd3dvYXK988/RTz584/u9/4ed/cdA/pIF3t4OhXpENDBKihtgY0yfs+km45bq3/+xPv+PPnrn7V3/9X+363QBl0cusMUC5EpVh0kjEANs7kGVgXbduYoRYlyNmsIZDiCDgHDBDaIKEcOHiKWd7P/lTf/+d73hPNZHJuDp1/k8ObV37L/71Tz5/4kmwk/4GuMxOpuOsAJUGufm//v0/J81cvocWnDMg+PQzTzzy8JPDvempl14YDHrlZKgKvW5fcIoad3cmouAcMEEYwnVHjgx3w4d+5KdjWRzdvMVP8LFHH/nd3/q93/qN39rbGW2ub4xHU2nqw0eOjJsxvIyR29LzvL1qmVPvQ2imzIgAwcfc5tZkVRmrcbk22KjriqyOpkNjOPowanaMcWgzweAyCrD35PMPPvjVex979LH3vud7D1+zsXH1ofFwiD5Mpjt578hDTz5y8/U3QRSYyqHB1T5Myr26bsJgfXNndMH21VobPCnneZaaNclzQaG14EJmdk4k+aks7UfLPeXZeovzMaRZQEucFVE0F87MHnJzBwFaTC2l8XABAUVQIhTR4CVGeRXyvXr8ZT+WvCf39chfHvXRyv+lkTbvEanYPFxsbl1z862AWI9GiDiZTDauugpUUp0VMWwcvurojbe8/u6v3T5/9tmnnzl9+nQEzooMUbz3MQSJwkm8CUtzX2n+j9qhXJw3JhEP2l2uwIMr2ZDAXKK2vJO1EHGew7cPacBb3vH1puiCsQB86Gh47d1v1eBPPvvI/fffvzscRlUA7K1vQrcL3gPxxnXXA5HNnKoaS5PJyDn3cmabV6z+V+zRDgKqVwBarwCMZ3LKfZrGuJR+MR/aWR7tWym8VtDXfkCioEs2OYSw3xNl9TIhpviv0DRN0yxbUy6o2oVZyWJWYUXEkl6coMjcRXBlvHPpxKKqrFCRFiAsySmTIi1y4gbb6TR9mWuESMwJsElKyltwgGyASGk5fgQQkIh0CbbtC2/U/TpbucIin08zJiAKOo+t13k1T/vROyIYQxI5DUHpfmZ1hutwGaamKnx/2ZesWBZv/gDdGkVUUMgIOIxUkxUlIACMqCIoikrgozpFFERDs32aMSKBBjEWVNVlRJiC2RgpI1USse3ybLMi5wpVbG19zKxlIIqKCNISqhhTdkM7XSyIrAiKgEzj6QQRM2JJywbj3mgYQjh27NhoNLp8UaN4Q4waQwjeezIG5t7DiMSMRFFEEQSURQAJkb0PoihCBIRoiF1UtS4DAi8NO3vh4kWmfDwe93v5+TNnp5M9R90TJ05cvHjx+htvzrKsrmsfg0prn1NW0+Hunkhgg0lFqeVuCOHMiWeSINOxUYmIahAJI0pkUkQFFSIqWyul5bHSGa/MlHC+SgwxRNBpNTWWmMj7WBQZAFVlY63V5MO1XyePiKKrfZb5n1mWwSwZwjm3vr4+HA7ncusrCtRfTtg5X6hMlOL7QKMSLZeGOXBV14YJFeqqnkzG7LJOp2OtjUgRE8mfKFzYuXgOESXWRW6ml/di8BsbG76qCYmAkExujcWMVSmE6ENhm2effLIounfc8VokrKdj53If/Fq/PxrtFdbkbO75/Ocne3uba4N6cqnI8kNXHUbg8zs7JJU28VBRnDl/7uHnXjRNxLKKVfPYfffe/rrX3rq1MXzx+MWTp042zwlgp9N57R13KttyUpbTKTJNxxMTO6bXrUNjCfu97hiUCTUIRIUYDELacRQhqviIRigIqSqEOM8aTQLOdGLTRZ/tKMuBqLzSFFsGe8tyBiJCl6dS2xjDBKAxhqYup5AVvqmIyBAZJFIgEERzdP3Gn/ix//ny3qWjR29a618zvjzpdTe+97v+elNWvmzAYLeTPffcE7/yb38x+vLUzpP/+J/81Ad/5Mdf+5o3dbu9phaNjZcmyxBDU0e1ecZCQUKed974+m/7wb9Z//bv/VK/Kz/8I3/34x/77OlTu03VFEVvWu+RgegBM65DiIKK6PI5ukjKGrCGmKSOYFgN1GzkC/d/vMjW69rbDlwYnRvrSOyktw7s4NKe7/VgvAd5AcMhsJv2elw3jcthMsX+oHvvff+ZGTt5nhUYg2bYNdwdX56WPuYd6BVQN7DWdRKxl3WH5+SDf/cf3nzkLeu9q4yBqtz5Dx/5w9ff+ZrxcNLrrpeTqt/taCdOqpdg0UCUv3DHD01lEMhybi0AhCYQmtBI7opp2exeHpqMUDTP87qZZLmRbG88qa3tsqWHnnnwz+/741NnvkpZSX0zhrOdwzitdqGIH/3jD996600333nXV5749AMP47e/+/0ZbKD2gi+Lopvl7GV6XPgPAAAgAElEQVSSd0Ilu2U5sdaOp2KBFcvEsAEoIhGDCoiEZMeWOv0iEmMAAECbmDpcjPWCznbw5Do+swNLttaLrCZERowxqLHtRhlj2+8jQkSWKEgEQBIlBPU+vAr5Xj3+0h8vA+2uhProilARQAHJuuSliMigEnzIBhtNWW5cvQ4Avq6Q8Z577vmmb/5mAwAaJcbNw0ffdvV1viyPP//8s88+W5XDzDq2HJoKRArnAMCHJg2Otw6A0Eb8GWC4UtzcirBzhvfmwGYfT5Lnndks+z5//xASoxVngkNK+d0XL108etO61g3mPcwNAHmFG+58/Q233fHl+x949NFHp9OKXQFokmeNTsZExpAE3zCgqlhDXnBFjdFOEOt+LDTjNQ+qNPeXQfsv2ZXg38sVVSlNUfZP+rXlPIIgRFDBmWuqrJ7eRTzXEmrah7Hnv3OWZ5hqC9kvQ02vN8aoatU0oWnmgz3zPLplDkeCp7nR4lLW3wrtM//sccYJLHNrAHjlEUelZLU/f2PJpVxVGVFUrpgqOc+3gGQ1pPsKVgHk9NNm2RYzQIKzCPpFZAUuduu4fEqXPcf2E5u4zPVhMvqkOXO2EH8mUruFyrNG6EG2czbOviAnDdLcn2MZ5PtQJ8SzMohlGBU1ileKnCmxBq3ZUYyAymwcRQRkbh0NBYAQkwMbIioSMiigGkNN4601qqKC82jFpHYWERETY0Rp5QkHkQZJkl+mZF5WUEpubjyX/hoRaUIAoqLTiVGVUKMAcZZ3mBmRk3lGCvZIBnfMytZqBAAkZlQUQAEk5iwzxmZepGqCybq5KyIwACuiIWtzcpT7UCL4OoykHrOzo+lkbVBIVF/Vw909wmgN5pm7fOn8dDo+dOjQ4cNX9Xq9LCsuXryIqCQepBLfxEZDU3vvLZSWmTEldSFCJISUXiW+YeY29oAQmYzQfoHwopXCiIAkIuIDiDg2CipaiwYkAcAYo0IkyhAjLI0Zz28rxuWVn568oKpMaBhVlYliaCJBv9+fx4O3OGHRm7+Cjj392yRDoBSojCga0+OKZsS7znSeguA1ShRCsXnWwYjWOeciCAAleyMDYhBQRS2Ox+NQ1/V4CL7uZ1kWY6+XA5kogHXAJoKiQcyYmOiBez8dguRXHY2j3Y2tQwXx6QtnN7a2sJ6sZazBP/qV/0JN2SHZu3Du8IYNHLNBPhlPvVSWtTD8/HPPPfPUMxvdfsc4zbPd0Sg3NLl0qdzdMSFYiZWvrbHo6zgd9zr9aTntMlXeW4ha16X6Ym0NmIbnL9Z1vba2tl4UzrkUqqGE06pUVa/CjEHFCImqEs7dpEQkee2AaKfI9gtAZk8MqFfaTK8A+VrvIkQiskgkUYP3dcmongBFSCKJR/EYfZya7iCX0N3qDjq41YyVUCJVRDTo96qqZrLO4Y03XPePf/Yf/sFHP/wnn/2j4ycf+al/9PduvOG2N9919+bmISJiK2Uz7HRdt9erqkBotw5dvba2ceONb/hv7v66P/3YVllf+L//3R/9vR/5aYgDZ3vTcueZ4w/+8cd+f9Cz48sToDDod2L0Htn7qAAqiKpELE2yVoamgUgNUgMOajhfqebuyGg6GlajQ0d6lZ9Og3Z6HeOsK3aBIetCNQmXJzvsQBmyrFDBLIfgtfKllpA7E6rusRtur3rN8RefQD+d7Ei3z+WOdbZ3y7E7v+Wbv+vaq+86PLilqSWGvbOnTu5cvvCDf+Nv9vuD8V5jTRbUT6vLuQONmynDZmYa3ZplpYpleWtKhgMmywioqhoAsCZDMI0XRHR5xxgzqYZsoKqGil68xv4Fl7lnn/vqpz7z2a8+9oDtTPuboYqh183O7525PNm2MADFU+fPvve7vy12Tn/6/g+vdTavvWHrDbe/E5vy7JmXXvOaOxuvwg0W00sXjz/x7JOTajfte1G8AhAmNYCokoIAKhtEhRgVcO463ipu2hU4pwd1YSorAsyAtNr6n6/nEAIgzQ2hVFo7QGk3DgJNws60rb8axf7q8Zdd1LmC3/4/HE3TOOcA2riw1LAPTcPMyZzdGHPy5MkHH/rKnXfeedtttxk2ALC7swNR1rc2EnA5f/L5Jx9/4vTp071up3Cmnk4ya2KM82SBFPiVbkmrL6tXfLmIgf2vbBNsFoYBSzDDGFqZT0NkBexvbL7xLW+79vqb8sF6jEpsRQTilJ0DoFMnTnzhC1/4wR/6QDOduE4HJHz1/vu+/KV7DcTgGxLf73Umk5GaAl4xbeIVgun+Ig9P+a+h+BYAfpbLt3ya/IFvtuchxCuyfAe/OWsCXEHqGQ5kOs1N+7IsU9XpdBpCyK1LXnzzLWv5s2tsFvm/M+XY/D3MY8fn9FQTwr4cRSJYMolZtL1FVNWwazWZKREutu7zMBvAa0mddkNatpEgMtymHQj6GIbDIQAYl6V3mww0D85eHgQqszMY51Y0EmGOflfS8Bac7RIrSERKuOSsM8eNs4ptdtKWz2EL1wlhv2+QhljXtbVZlmUpIJ6ZvfcptL3NYqf23kFEQzZqEPBixHVBjG+aWkR8WVmwvayfgTOasRIK1hRmA10GMUXbRSQBaVTjZDLpdHqgTiIa7ohv5nNEaYwwOYWkD56mMGlJp4og7TAqE86uSx0CsRERNOxcXtd1VVUJRs4XbpZ3+v21rOiKyIULF0TE1zUjGGMQhIjEh3I6NS63eRFVgkgIwVrb76+pQuNjE2Dj0NXX33Cb14SamcgkErKpRspN1eyNp3uIuLc7QXDXHLnGgb544tnoSwBJAkUvrYYWiLMsW+sPrGVVDU2lGiWGqpp670l9Gnv2TWoTUJ4XaVXXdemcy5xLwZKIqGmUc1XCoMumrCGEBK0vXT5z6qUXDm0dOXToiPcBgZ3JEDmEdCtLe7PAvum7ZfvNZeP4lGCR7uvBYFD7UNd1CCGB0iu2pfY9xGTG/Ac/7we1bPySxDp9x4CW5UTFYwzMaK31omhsFUTAJARqUR0Kqpw481JT1/1OwQq9ThcRt3f3brjpNlsUVe1FoNPp9LKimU5On3zx3Okzr3vNBigNh2M2WX+wefHy7rT2191485EjhwDgkYceHG5fGnSKbube8fa3ZwPz6U9/+sUXT+VZ8brX3fW61921c3n3hedPeB9OnjzJzN/7vd/7+OOP33bbrc65Z556KuztTn2jhrK8s7c3On78uEOzPtg4cvjqSTm1vd5E45nti9fccmMZo5k0Fy5cSGs4XYvB+vpgfQ0RA2pQiTNMLwjiQ8J7LdJOsmTBlYnipad6XOZUV7IZloWdzJxCCGHpqWzbI3POWWuNzfI8L4put9t1xQAAsrzXW1sDxKjS63cBwLJxtrCm0ERS21A2O2ubnVPnnv7CF+695557zl+4NBwOiyIL0AQpI1auMIqKiJ1+j4hCCNcP3vj2t921vXfy05/6RMf1X3vb13zgh37i6OGbQpSo0wce+vwv/Mt/UgzAZGFSTdlALPLJqMIIjGSMGfQ6oGFajolAFS5ehl4X0MDuDgz6WA43sxx7A0ZqdnZ3trbWO53O7u52xKrTNcO9AJJ1ennt94ou9Pnqy5f2NEoMtXUACk0J/fzYL/+r34YIv/t7/+5PP/Mf2Ii1WZ713/Pu937/u9+v0YUmbyrb7RadridTnzv/0sb6YY15U+tafz3ESVnvdnummfbnO8WiwzIX2O/TMYo1Wd2URIgaAYTIaEDrOgA8HI87vQ47OXH6mQgTtOHp5x47PXromWeeP3dux9jc5Cg0pixkHWhK5rD5t97/oaOHbv6D3//IddccfeOb3vDxz//vJ08eHxRFz1z7ge//B5Z6v/c7v/s1b/n697znfXUYPXvqy//y//wnvbX14V4dIRjnbeERmZmrSZO8xkTAGLLWCmiMURBEoggQwWQCIaR0dUJEZzh1h0P0ABBj0ADGoLVGJERQEciybCk2NjjnUkM8xgigzGkWEIyh1m8MTQhSVeG93/CDr7J8rx5/yQ95GaYP92NCeHlkqADWOR8DIiFbUfEhIqJ1mapabiuM62+8qbe+YQiYXe0bADh3/iIzr21uxeCJ6Kprj1117Iads2cef+yxi2fPdIss+qblMWb8FbbyIYUDzNLLYtoDqQDzib4sy1KneVkMAACAsWVbkoeHEqIC4u7e8M8++Ulb9DY2D7/h7rfcdvtrooBz+XQy7XS7x2686W9ccyyESGxA9OQLL9x735cyNgiQWadRd3Z2ttbXRl7/Qh3mKwgyXxEivpKs/0ozYzyTVbY+FoKgUWb7hGo7yogAyXSj7astn/6Dyk8AQFA88M1VPEoICEkradI0yOxCtPNmqglRwPK8XIpAXqo5Vj7dinv4crk5wwatq0r6h+2vOIiugRXmWBEJ5kWPYGsxsqyxpP2XrFUIC6CdvdWVyOlXhvrLa1ulle4csMvbR5MmhmNRkwHCklwZgPehONVUZK+wtYKL6n9etVO7fQYAS+0v2XfCgZSQgebrU4iS4U9o0oCb1iGGSTk04ByyNazSgNoYRLO0zFhVAFP6kgcNIj76ejId5nnOzBCNqiQjCpmP/AuILEhsQSRkAWScs6CkoCKaIhoFUQQEgZiUwDqbFwUgNt4rQIyx0+l0Ot286A4GAyW+fGlnNJqIACKnNZm8fU3K3UYToxjVlExjM9Pv9wGgqRpFS4y97kBVIYJ1jjhL4RqGWLFkBmLHxhljFKe+DqCkKplxdag31jvjcjqdeANABCEKo7Li7vY5a5iInKEss4AiHDGEAKhAUSIZNsZJVGXDzCjJzpxrwajGWutD4+aEOSx1GdpiH1KjQEJkYgJ85qmnzpw9Mej1M2cIEj1MddUY40QEBGc3WWJZW+4aW/1zK4YGAGZspVwaDSMAVOWEOGMkMnbVcmn/nTJXiqdkcQJVRG4pbCECAVAlEAWS1qQBEZw1JCAGgjeWrLWxaaKgyTNAq8gEEptqUpYa6/PT7cJlGiZba+t5v8AAdjLOc9M0TafIkUw5mT5/+uTe5e1qMgEIMB0PBusR5dLFc81wKEIGuRntSL8oy+n5F19Y63b6lnPGE089fmk6il7Y2IhkXT7aG184eU7H3hk26NRan9kb33TXpGnGoTo92t2cjrPMAhHExpFyjC7LtK5DOWZARxiRnDWGsGedDTgkEtVGIiNY5G7mNvq9CBpFGo1eRUDTAHyDCRITB9TIS3IYQIWDiakrkG/5AXtwlo8iqypxepLEJLtFFRCvEYIGjZ7UozSkdYhTa7ooOBZweTbY6E/Hl7PMZqZfVxIYRGmwOZjW3nC/msK6u+n933b7d33LDzz41fsfe+KhT3zyT7rd7PJw2GaCoDc5CQ0nTUkET770+ZO7DxBg/0ivHI8fff6en/rZL73nXd/V61zVH2z+m1//P8ro88xNcRoy6KxjU6bgJkJlFpNzoRpdz569sJNlcGgLL+3o2rqxeRhOtdutEMPOsO724NCRTsYUfdntGEA3KRuD2ESOgfq9Xu3HSPL173jn9dfd8dwzT9x772esBcummkybsqqm/gP/7Y+B4D33fUEjfuAHfvRtb3sb7GYS1DIGKKfjYZ7368Zff93to9F0bW1jMq58bESw291qmikiQ5vxu+zejAeLNURU1gCxWxQhRlRiQ9NpZaxtQpWtY6N7eZc+8onfPHn2aXa+rMbcAVUoBh0fwyRU7MAgxzrajGwhv/3RX4bGMtrt8TOf++IfuQ0MCtGEvfrcfQ9/8n3v/c7jFx88+9njDz7z4I/82A//6Z9//OobD585fQ5tXlhGqLXNd0E2IJIeRBqCWNtS9InvTw59uCR8Sd3GNB2jTbtrR4iLkqKlPWV+TlQXVtI603OqBokQQUVBohBJjCIRQF+NYn/1+KsK/PQv4JFo5WXEpvUQRDKmdelommAtRdAQgnNmc2NTQQVQgHJrBFRDQCIUJjagANFvXHX0Gw4devKrD73w7FPGWEikUyqxKblo6hX16yu8E1wp5WnlNa9//ZuGw73t7e3hcNg0zVzJphD3AQAURQaAtbX+N37NO44euzHr9tk4UWDLAJoVeRv3B2CtBWu/8qUvfvG+ezNrfV0iJ+IEBoPeZDIB13s5Nm95NCt9nRpaK6jgoFHn7MtwxWu2YsK5+HVRlofckIiwtWGUWe7pHA7NMcBK/35JPbsAZtCO3i2UtLIPJyAQQvKG1MUIZWo/LxNf1to0ULgMMAyYfWznTOifFKioMwpu9vVyNO38tM2C8pbMXZRg9ulmnxpA9yWz4yxubj6xNseECxWrLiWMLdVPAsoHxjJfQUUyf1fLA4cHX7BvMaDikmWo7mOGaZno8yG0rpJLsWYRFGbjPcsREUy8kuK23PjfF5OQviNKBhApqPhQRvAC3jpWAo2RDbJBFsSAjOjTvYZzp4io4AFD3Uy9L6tqigTMLFFFhLG1zmkXTHt1eB4a2cZItO2EWYjmcvA9goBGFVUl5qzIFaFqalVdX1/POwUiMTGwkRjH4/HeaFRkuao2QSwr45wRRWNM5X0UAAZjjCvy9a3Nc+fOTauyU1hjTJ7nIYgP0ulgFPTex6CUYQiilPgXBCAE7ve7IuKDb5rGGIcQNHhUz2yZ2zHX6bRyhiTEqJHBkkMFwegl1JFzABWgLMs6nV4TAlOKQKAQIf1kVXXECjxftLM/YTkyJI1Pp5rJ+7qqy1tuvfnYsWuZ0aMAUIzROcdEMaBSRGxL/HkDYmVxzvsdqcWQ7IuZuSzLNKvJzMwIoCKtw9BsxuygSy3MjYkElQhEUi+OBAIwLOfFRwABNdYYy6K+bKoQxeTdKBgRRUJs/Hhne+/SWV+XkyyubayX4wl13cXh5elwbE3x4pmT1nUm56rJeBpCMEyZMZ31HkjgWF46fQqRt/rdxiuiFHlnuL1dWPviiRfWup2MqR6NbJ7vVWUN4qxdX9+0WTEeT8/W54bbw1D6qLK5cWhH6vOjsevlVGQSqSLMjWGXVcFXdQ0xXnX4UKzDWm8wGY5snl2+cD7mrptn0YeNzcOx2cucDd7EYAHRMjvDmbON94oQvS+rsokhxCjQOpnNxdjGtJ21NL6+H8u1TvdX9OW6orAzI9dmfjI0UZJyThUFohCooEoAiGmMyuvUGQ/KqhglTMudtY3cEFbTkXXr1pgQaG93YgqLZHwdu3R9U44NuXe+9T1vfsObP/TBD37+nj+/7yv33vvAPYAR2Uwnw66hvICyBN1stusms8YrY6eOHvIe/Pkjfxibflk6WFeLts7rMgI5OFdqv6kMkc2seBQfq9JLDFUz2Rh0J9UkCPYHWDfC1mQdK80kIhQdyHMQmdZxmlYvEXQLqBSZclQdj8c2h8l0+Ja737ZzwT/x2KlOvhFlKD5mGT/+2MNv/dp3lmVZTiHU7oMf/OCb33CXBDVQGCPGog9jH5pz50ZbW4d3L4+PXH10Z3uX2cYYVVnFohgiTT6TAIwkOhs6mN0+c3mnIqKHyJmppXrmmScQ9Y477uBcPZaYYRMbcrI92f1r7/v6f/ubXw5Qmb7U1SCEACRgmckBqUIUUNTYVJdtDoGAGS/s6OaRvPbXOYfTatdCc/+Dn//SA581XYg4efHMM//05/+XgBfrcJkdoehoOBqspW1WiGwS86dbPgQ1loCQBYEoxAYwEkFRFER12pKWLQbmWh7BuJjcuVILfeHSBymiXeYOtLaNkGHVwCyI9Kqw89Xj1eP/bympapLtlWUJAEVRJGCDrY9SABFgPPHsU0898XjwDUgAiSABVEA0ZVTHKqyvr4/HY5O5ZAmgM5tE730MMs/4RkQlH0JAw4bdcDzhLKsDveMbv+nOu96saAQoxFBOJsPdnb3d7bKcipqdnZ26rnu9Xr/fz7Ks0+n0+/2jR49e6QN53zTWEUiE0NTD7c996s9Ov3Syk7mmLlOCsCpG0BDVGGNnpIpoSAiHjYsxAhlkKsu62+uzszu7wzzPOZYvV+gvu1amLzj5ruIKOJe2TpoBkrl6JzKmCb2ZOjHJ5hfwWNqo7TQGYnUJEc3VjK2Ud+UxiZI6xMuhybDkdLIMt5LZSJZl3vu6ro0xljlVJ5ZNmHmWwmxUbx7jM5//STqlfbnAM893Y0wzg5FLQ3QzZg9hVZia5ldREoaZfWShRXGz+P4i6G/+E9oCmoLIaDRS1SzLkvApSASNK243y+zlypBMiPtmpUB0JXpkQdDNrvf8/MDsJDDz3NEFEZXacILc7EjoI3Wijm1Wln5nPJqur28Z6kroql/PC6+0E2JF6ELTacRHFM2IXUbIAMZEinVTOG78RLCxPTy/eyFaYff/svdmT5Zl13nfWmsPZ7hDjlVdc1dVT9UDpgYpDCKIJgEQBgEQUkikTNuUZfPB4dCD/R84HOGg7AcxQk+KkBUO2gozTImkSIo0wBEgqCYJEOhGo9FDNapr6Bq6hhzvcM7Zw1rLD+dmVtZAhR/It9pVkZGVeW/WyTucs9f6vvX7HElDbrQbwi5vZ7vjTHtkaCs2G+/kE+OPjYtDATem+dbWJO1OitTBT/7kS2iazd23t3Zfc+WsKDEnqovlrlVvV46sPp3aYU4u55bSUVNsqL3RdbfaOHNFVoTZ3CkcyQwJNhJvGiohLZV+dOLEkQKPpjxXnbN03byLbS7LenVteTKdRi6dO3T6zIdCBFZJkhJucwINZqle0sRbd26kMIups8Yj+CwuJ0Fl69jYVjTsyh2Eam35TOHGKjZFdd7cunPDeRoMi/XHDoGiADpbra2tpbQmoAwqqkmSaAKJoEk5zqa7VeG9KZjh/Rs3k+jK6mrm2DZTDnODbFAsgreu6yKRMdZbX5J1CigIiBjnKaVUFK6uSxVOeW5Nmk62DSjnDKKlqyw5TX3SqYMeXWpIEQQVCI3B2AXryHsbQmu8ScwK/PI3Xv7kRz/en1e7rquqSpX7WMXSO0QMIUhm6/qQK9213qJNIQ+LWrpcWsdd9M5wjqypGg3nsXPeZ0BmdiVI8hatwVg6kU4cDRNHdYkRBQYMDqAz0BoFYBcwq/asWRbN/RzaftAOyj22AtEgfevpLhAJCBBEDCKJemte+dZfekNVWYolY/3a0ePlYDmw3LlzxzscVna2fStMt4BT7kIzaQ4dOnL4yAlQM7s+yZwAZDD0SLy2thJCc+GHP/S+WFtZ7etbA5g57ezsGAjeuqOPHa18cevWncmsQWPblBToxKnTRVVWg/rE6TOMwBa/8c1vnkpUlYMQUkqcWVxd+rq6dvtmo7lLcbfrsuihw0cfP3VmaWll687k6vWrIbaqyTujKVmByebOdGN3aTA8cepItewGa9XufPvdKxe+f6rburPVzEJdFt08gFJZ1uPlFQBaW17DxANbnVg7TJG1CaOqDqHox1lTYgNk0FpFZLFkDKCg9LWEgBqDLYa7pzJdgI4dub6eJDCWyJLzzjlj01IGpaoalkXtqKwGS6PhCpIrq5Fx3pYVeauE5J31Lksq0ZPr7XzBGEwc2zbU9cpkFi9ffve1N771xjvfef/mxRBnxkPrrgBAWVciElIcDoe702l/HlZgFAVRUeYkwKAACQ5xTqTSG7QNaeFM7xxHxNF42FuBuq41htrWzZswGtmysgq5sI5DrMtBDlIXw5xk1s2VRAyTwQaDCBhwpMQJQNQhkULXhMdPPEFSXLl88zMvfeEf/8IvIpi2Dd74ujg8nyhAJrMRms7IUmEHzmrhszUAaoBJtFOIHJYBiHtnBzEZBhP74ZqYScVW5VhEujC3Ls9XJjl1X/vqf/jD3/+9T3z84//tL/xi7qzGytKKRK9iraUos+ns9u2NKxcvnf+Dd/7P7d0dQw4NpRScJ6TEOVfeVFr82EdfeurkBy+9ffPOjUmYye3uDTI4nU+EkvWYJajFLjdoQFFtYbOELoMIZAVrYahQlt45H0UAiFUSc2+y6OcpnDPMnFIgorbpodD9FgCsR+89oeljumLIqePeCWaMCSlbC0VpvPciPQ5QlUyMee+CiN5bRekNAoW3Oed+lo9ZPveJn3+k8j1aj9bftKIo0m+Cy7Lc16BExPRtKbTCAQVPP33u9Jkz33/1lRvXr80mO4Oq9JZmk2kM0Xvvy2JnOlFVoxpCMMYURRFi7JrGGIMGewu7IohKCqGqqq7roubRaNQlIYLnzj0Le+xeZ4wbj8fDwckTxxAUqOjR831RcZBS/XBj60L25OtXrvzWb/xaaa21dnd3dzQadV2nKq4sCK03FGIk6vOse8An9uD1qqq2J7uj8XJV1/P5DDpTFO6vY3vCAyP1e9rafr0Hd/M2+gbdXiF2N5YQFhEDB+w9d/Px9uof3PsLPZvxgRk/VmVS0HutwbgnE90nSNK9mWB3C9cDn8sezKsXBw4wRR4Smw73hpj/dXLZgxXyok7D+wVhlQNhZXepP3hAAFywQ+8DgT4oL9+D/ewzsu41Rx0siR88NnugONwXKPcHrvYXPUwo/uviGQlUABEx5YgAmiWzuIoIbeZ448bVI0eO1qVVG0NuhRmgsGbgDRFBQgEyqMgiJIIq3lCOHWi2Xjl2FgWU5zu7LrfFkK1ywYHYOayMqSDpyMqorGPYubl5frO5lMkas1KP14U2iJIrovN9dkqZAjSJvB0VbqVpQTpAMNbWs9l7sb3ehsuT2a2cu8FSORiVAMOue5/VqN0BnCGidWxJYte4GhhYJIOysUoOADlLg04sqbUoEgGtCqsyI7Nq5FhwOSjLY6dOriwNyqq4dXMjBp01uZ01KTdInfNKxizVz4F6yaWwIescibXw7HNPC+bMwXubs6ioSE4picbey8zCkiNLEokIYgmdsc70oRd2OBwKEgA5Y209kMJaUs1BclKA02fOigArKkJi6WIUzqKyfGgpJSYiQy6EkGMCLIBEgY3PexmmCqSsPKyHzJw5C7NaQiRQyEn7odPZbHbj5vWuax47dmRlbXkwGBZljYgxRlf4NnRE1LahLH3MTETee+kxxkMAACAASURBVCxQRPqZ7VKn3jnjnOG581ZjMhbfu3zxP/7Fn//CP/mvNyc7w+UVRkqZna8kzxyqA9XcgfKgHG5u7Y5XloMyIICI6T8BFTCEFjUfNJ+g3qXHmr0s+IOUJtIF6wvkHn87iyBgCAGREI01vpO4Mh6PBkP03gK5Y8dUIkrgqmp2GEXm87kvSzSO0AqCICUW6xCMySnFGAHIGNvMu/GQ67ruu5kGNMXc5vbE0RXr3aztsoC1PsQUQ2aVuiyNdRu371y4ePnoqRO3Nzfa6cyMloejumm2ELGuK3AmxgAqJMI5adcZ6wokFJYUc9NWRISQRcN0ZgCzalLxS8NONVmqjTNilophLX683UL0GELOwRCY0mfl3em2ZL157aoEqax7m/yoHB5ePzQaDCqoyrqqq6EblCgEmTlqUXgDBCwgwKgCIghgaAj1AWMJCkIfi0rWCYIAZUQijBaIZChWRCQJI4NJLsTsIlnMJgmgcd6gR2etdQpIQkRlbiMRWvQhNlVVL62tNE1eGYxGzz73oReeduV/2XRb7998b3Pr9uU75y9fvjibT1977dVhvdTenq0tH0LUWZ8wWXpyFEJoc9c3FrvujvegCkjgHaBAiEkBhkNU1RAn5Kz3JgowSMdhvGZmbfYOUXka8njo2jirRzVr18aOHZOnxJF7D7yCQEIwgIIEPdR5ZX14+eoFlKKohhcuvfnL/+KfdW1aWlpZWXGry48PqkMnjx859XjtKpTooiqAQUUVj1CCGBYrkuwARAT6EzpKhpxyl1Ioy9qVDsHP5lPnTbnk2tDuzm78q3/1Ly9dvLC0NPj2d//smafOfuxHPqUCIatzNYETEIbZeB0eO3XmyRfWL/7ON86f73Z2pwTGOmMMKqC1CIIp6QvPv/j40Wc/9MynINcoDopJSMk6JIs3bl/b2NqYzHYvvXfpB+d/MJ1P5s3UlSVwYyiJwHhcQtuJSEwJjEFUYYkx9hMWuIjhuctWQVTE3rF599rac9T2WqWwYDYhOrcY+dufN0HEngSG2Pd5VUTIABl0zjEHkX5rs0CAPlL5Hq1H62947XvqDm6R+1xOogX6RSWBZkQAAxC6C+/88K0332jn0/FwZAlms9moLnPOMUYAcM71Ig/v5bP3bbmeQJBzHlTF1taWc46sDzEZ50fL61/8uZ8HtICkQKqAvecL+gjauzFx+1vw/vLwsIovKbPk+Pqrr3zj6380KOzSoJ5NJ6V3s/nEuzJxTonrwQB7REGOqBBTUJXestWP1Fd1PZs14+Wl3Z3paHnp85//z/7oj/+43d18sN6De8PK77Emwj3cTl0IbvtVCu4Vfr38d59Rkx/IKrwrK+1//b4gPlUlffAxEcT7a1RVdc7hwxikvcoXY+y6zhjT74CttSCqKmYvHn0/A+0g5e9gZQX3RkH0nYW093o7UBzuKYEPlHzCvSWSDwpr/TjdXdVU76knH1T5EE2v8olIb2Oz1rIK4f1x8/1Tf7Au3U+vBjT7PhYQfdAOKiIH46fzXnm8oLbsBdMjmIPGVCICoGrQaF7K0SXdFdy8duOtLkVrrfd+fe3YqD6lYlAUtCAYVS7GlJImsMY4i2BUUVlIOHNHhgW7q+9fbHhej4omtsdHY1sVEWKiXI4OWV4u0AwMbl67U9ma8yzATbabiYTZNbx29vSZzM325OqtW+etk9Onni1ovS4PLS8dQihu3ph0jSv8sK7N1WtfF91IcifGFgCr2qKTLpi2c0jWD5JxuXSHanMSZWCMiemQYovYgITQdTHGyhf1sCDjgEZlcXR56XTIdnc6D6HV0dyA1UAOS2DQFAtviUjFAHpDnohYmhC3uniHebq2+kEQ13RCZMfjsXFgHbI0mbvtnTuqaqgwVIC6lZU1lqr302XoLakZQQjUkKTQeWvbpkP0XRvQGk+188aQIIpBTrHt2jkzW2sViIiMs2BIAQQBDXRtFlFDhTGeI6TEg6pYWR7m2HJuu3bazHYJuUe/uIyKRpHUGGO9ALUhtvMGUY8cXlflv/zWy29feJM5/sRnXnrl269+5Qt/n4ju3Ln1S7/0y1/60mdfeuml0hf9GySllEJERO9t/6607dXp7myyMx2X4wvnL8yn3Z1bd3Z2dsDaX/yn//T7b771+JNPrx09GgWRTOGTVZunswtvv7KzcxNx8IlPfzGhYZsABMWTkkIQSqqFSK063Qt3S3dPQSwHz1R3G4ua9hyeiyGA3uzgnGtmc09Ul9Vsa2vj9s3JZDJYGR0+eqwaLgkYBktEoZ1Kaprp9mTj/cLRE6fPNLMmZXj9+2+x0un1swBiLA4q33WzFFvldPzosbKsb9++3c6boiiaZhZjPHHihC+5nc23NrZRtSrqnLisB8dPnhSBCxcuKELXdSuH1tFQ4Ly0tNTcuL6zvbs6Xl1bO0RkBUEJ57EBaxgpcQ6JZ7N2Mp3HmA8tH1KWtfXlui5DCFs720klKZqiTJy569Jk23KsLR577PDmclJnphB3oXvl3bc7wwmViCwQh1yaQjPuTmdIdjBeQjJrzECGEYpqcPTwsUPL68vlSNpUoidRVRDCDMpIZM1K6/ayMPuwsz7gGtVQL273GOHeZWLbdnV1lchmgfF4qSyGCtZ4v7S8bqz3dV1UA+sLYz1ag4YcjgAzERiLmvN83hhyzntFyBxF2DogwyydKme11pExEOJ0c+vm9fcvX7l6YXPrJhiZzCfv37x549bNeWit8WAMM2O9GVow1G9OwFioKrCW2igAMBxbZkZDIqyEdzZ0NC5TCtaalLNFcBY5qjJYghghCoABQSgqo4FVgXqDvwAIGABryJHb2Q6kiOBzAGtLUAMA87i1srTqaIAkoyG/8NyLTz3+0cePnyt9NSgHzg6trhBWzjlvcWfyrnelcwWrxBgBxHtbVj5Fns4DsxBZa8lY6MLu//S///c3b75fFW4+mxikyg1+/O9+9uM/8uMnjj6hYnMWkTiZb1y78e75d77/xpvf2zTXU1RfFsLadNFaJEIE0Ahr1eH/7p/8DyfWn7Y8sjxEKNG1fVeoz0hAA9Z71gyG33n3/B/+yVfPX/qB8Xlj63pRm3pQFq5hFRVwZYmGuq6btWwtFIXdb3ruRe9oTj0sSns4p/VQFAUC7at8OQjoosvsS7fX4Lm7aQGyvRWmv5iSESL03laD0hCkxMKQEndd+NwnHuFbHq1H62963aeb3UW6EYgCixqDQEZYQQWTkC2ffOFDTz79zOWLl86//ebG9rY3fta2pjdfE/Wl1MrKynR30jQNACAZX9jehJeFU+TCV+RsStlab21RVTVIP0FEaKDPrBYRYAFl46uDBrx9391Df50U2TtDRfWnf/ZyVdbW2dsbW4OqmMzb5aW13cl0aWllZzIbLa1+6CMvfvWrX10elqraHx8iiuTMi/0TWZzP57awH/zgCysnjm9vbZbmYfNdB9K64UHsh9Ldqm7Pyal70Vt9WdLXaaj7iDZQBQZCPDBut0hnWKSO7xdA9ylaZi/D8N5jwL2hoPtjAA4e/36x6r3vK/Z+X9tbN5mZ4MBE0IGxzAdn4e57dh4Mgt//ChHtG12R7ol0V1Wiuwm2gPf//PsGW+5T+fa/SXRP8Pri9YOEIPfSEfS+p/Leh0gR1RAggMBdzCzuzbPbxY3vHuF+yddLvgtKDQmRuxf9ArOJGlAyxjmK1KltHzt0eH3tOKF3tgwN9bZSQCaJKkaZJRNlRLHWWmbttxQ5gSa2ha3K8epwrahNCK2dC2IibLzlMSqRk9jHYsd5msc8tY7B1MZkQK68S9wpZpGcE3NGkiHzEIslS0vM3DQNc1FQZStv/Z2Yt1R3ySqCRRJARlqwlwyCUWNBq9JjLmKMiTOSEKGoCDCQCuYkUlfGe1t4JyiIwJxSSqltnSstuZQ7ZDCGwCIam8JC6DXOElgVUVEypigOd11k6Yz1agyD5NQ5DwCQJIuIVxImEFbJoHPOkFWQrLGOEEFUOEE/LAOYYi/9AfXeZyWz9/5QMIJWEI2v+hgcIRBQAe7jhJkIyQkYRIeWUNT4waRhAKiKUWltyCmnDhBT7GbzeVHWrqiArAKyaojcdqkoCl+OYmwZEJSs97/5m795/OipNsXxePynf/ZyPfRtSF3MTRdL7/tQRF9W3rrZbHb58rtXrlwpt19XwXE9utzmZjI3YCsOUFCXwr/+F/9cfXHk8Gpx9DCnBGTfevP1y+cvbl291EzfX12u2I4+/bmvzAMjGQI1yqQZISeQjJTJWhbq8zL2lD3dQ4X2eztzMDAGehwRWgAllT3/cz/cW/qSmdHa0Xh5MBwPVwaD8VJkICJQFE4xhMIZAmjbQOhDyvV4aT4LSVUV5pHHS0PUxEiurObzOQg4XwujMCK53clcRHw5MEXhSpy1cZ4SJ0ZbOOfRuJxlWNWx7eZdu7q6WlonImVRO0WGLCCmtCEHa7Ua1CF1VeET5xxbA1CoNiEUnMd1MXA2abfkXe18RL01n7MxWBSKEFhYwZcD01IznT127lgRtmdtIMOjldXXZxEHFjFF0aAwqAtrzWweuCS1bhfZFta0E0BUQG53b1++ZdTYDKcOH1+ux6N6NKgGZTkA60RBSCSgtaY/US8M/Iooi9mBg3xiVaVqOJvMgUyviDZNV5T1UrkWwrxAVGHoYUeslrD01TTPAbg01My7shgNxus5MhATsWG0VBW2ApDAs5TnFR7imDmnwtZPrB49Wp199siLGzs3s8TR6nh5dYkKszufXb918/r7Nza3dt69/PKbb745b6ZFVaDVzF0345DEVeBLEMWM6gz3M9pVYdtZZ63xdQUQOaYmiEUoCieZWQQJGCEraOCKgBRUgYDAAIsszsqk1gFnFQktA+QwGJScdbAKWdvArSXVFF9+5Q+//cp3VfzKaPXkyTPnnnzxyTMvPrZ2KqOdxbBaLTMzh4QCBRgAp60286yCy9VKhlwUfjrbdR7Ov3Hx/a3LYKTJc1MaYGny/Pe//nt/8o0/ToGXllbKslRMXZgmnppCWGJmMAQIIaY+UxkBIEWxYKez8Mp333jq732MG69akZacY1VVBJWIENmUOM4yGS+Qnzj+/JO/+Mw3//wP//1/+NWj6ye6NKmsYei0N0BIBuhH4u8RAzSzqoIAIAnDnv+oNy/1vYT7kEJ9MNKC16LKC+C29ls77UeOAWB/6htQ+hqWiEABcXFpflTyPVqP1t/KetDPJgA9Z1ABRImsx4Upp09ILU6fe/70M89t3rxx9erVG1d+2DSNc0U9HE6nu4cPH/7ESy/duvLed77znZi6nDMoSEqa2TnXBXauRMTMyTkTMlvrgQGcRdzPY0EkByiARvb24vvkj4Ny333Le68iiDAcjpVDyulzX/jSuWef2Xj/5qVLl/7y29/qsg6WVo+dOvvUcx+4s7X7+vf+ioi8L2KKKUVjcFAPmqZJLMa4xIwiqsqTnaoqIMWHPnr7Stc9fsV9fU/pIK8C7gL5dE+tUkUwqAerjoVkZO1BDWqBulI1Rh9MtAcAVP1P2ykPVkQH6SwHx/ms932Ntxjhc27vxrRXg91fucED9Mv9nd99N77v4/68+EHAyd0GxMHX54EjN3cfFuyLX9ib5cMHzCCyuLQ/wDlAus+D2ouWDzo8+5+ySJM1Zn9yfVHU9TkReN9LAlQOTgNqj7YEIsB+63v31y+LdW+Xc44Ru6xb1Yidx/mcB9UoZCdSFBUodJkbgJBh2ZRUQWXAoCJI7xk2iuDLKqtBJ8PRWlFiToGUjRNbqDGoxMhTZ2suXGTWKmduY0hajBQINbHpVKrZPBNK22RmJLSGaumsUZ+zsHTGq0NUE+cdKzasc5YAYJFUVUnUkDhSAYRMOWsWFGdQjYoFckAKlBCM9SUaVuUuhGJQs0pInUJAtM4VquhL9rYwYMI8MEdCSiGJccYWnGNmxZwVIgBY6y0Rs6hSXQ1t4a0rABNaMjYXxq+pKGeOGrtERMOqFM1d10nMoq4HyIYcuqZ1hiwZJEBlUCUyBlU5SYJsFEkBOWfJoqKwM5sBADnjnCGLZBQNEBEmj2A0S9IASgqIlAkZAJxDNd5a37tMFQpTBFNadDaz5BgEDBpX1ePC28nuzBcmdLnrYuIuJb7y3tVvfee7m5ubX/kH/+Af/tw/+tVf/dXt3cnJkye7Zu6KyjmXc97Y2t7c3Myix06cZLxd+WpnazdLqspB7oI1VIAqSlHahPnq2z+4dfW9927cuHL1GlhToR1RWi6AuEU/vHrtyvrpc4100KugKgSZAQRIcLEZ6/fQuNdp6t8+i3iJe1onpje198Bf2nNAcz9QXfj5dBZTLoej5aVRNtlaFzkRESGJ2KIoRlXR7m4vr6638+n2zkx1fuz4qaW1dRGwRZUQc+JJM7UA5WDsDU3nHQBlRlsOSuP7BIvtyRyaFGMsRyt92IaSy4Abm9u3eWMwXqpHY2MwtB0RpdA1E1FLq0fWbeE7jtJ0bWpTCuWgttbU3opoVhlXviD03kdpjYGt7TvTHQKAtdEoE0WlarwCu7vzyDGJQ+dHy+/euLNWF4aNVWTMz66eihXvpNlOmovDJsRp5nnKrYIlBmAFaW3qeUqqgApWwRDcaPHm7GZsY0pc+HK0vLK0vDocDo077o13zqECiho0logUc4gEpu9rEKBRJMQ5Qhau6hItzppJNRy42uzONioZMylatM6XRW2QIKkgv7fzg1/7t//3+qGVT33y08+d+9EMZdMlQ9FRVg8StZuriDgLZT2WlhAsopJ4icZmGtqhHa7e3rw1vR7CTlw5vLaytDZ+/MS5M+hLH7t/TEYvXbrww3ffeffi2z+89M6199+taoo8a3Yn1jhT2rZr2w4GY3BM3hQ5cqV1YcqtZqewZTNrqCIQ9cYKSJez6Z34WLAq5wgg1pAIEIJ1FQCgSzFpUUBloW0gQXRlMQ9gTS6KwhaaUEEzuTbHZivNNy9c+9Zr3+RUrywdfvqps4+fPvrSmc+NRqPRaEREMUhKyVPly3I+64CBY0rAkjtblOPhYNakQUVEDgVDyAaMihiv6DFC0zW7aLN1bCshk3OApTHOppoCEIL3AKqc1RjjqU6tfv/1H/z0ZxunzlMPP8HJZFIWlUHfTLuiqFcGKyG2iaMxYi1/7MWPn3vm5P/2y/+zaszJZMtIiEBZGBWRwHvok7EABIV6+o8hZ5AYMoDJILJANMu+2QcRySzwnqhIRCmlBX2KemIC9kgCZe5jeMjA/khFzlEW2aFWQFlUHhE7H61H629j3bcV7j8JSZ3H/Txr5T3XNZAqaz/jYuza0RNrR098+MMvbGxsXLt2bTrZzdMZ2AJc+diJkytX3tva2uqmU0vgi4Itp5zrwXDhAkVjXQGia4ceA2f3tJy91AEVBOn/9LXHflrXXyfx9d+MKRDil778M7/x6//uEx/75LkPfxSU1x8/s3767I/+2I+ff+t80zTnnnsefPXJn/js6SdOX3jnh2+99QaicZUHzk3IjOR9mVJyzhljYoy3bt1iZgPyUKw/9nWx7qPtFJH6yRXB3ttJ96lue1FyvfLTWz7vKnSLETZED7QwfCqJCO1FzwE+pN4z/7+t7/ekLBzgrCwQ79be99o4aFhdaK0HwvQO/qh9JMz9AMkHpvsezMGDe+Pje/3s7tfh/inExaONevCqc19KhKoyZziQDne3tUH40Fm7gzLjQaPpwUNdaIaieEBWPVhROyLuLba6fzyLoCYyiKQqdyVTa1xOMXAHpssyc4UogLHj+RyLoijLSnAymd7cnd5kTuPBqUE5GBQjFMNROYsgoKFZ15jSkjNZI1iImhTiYFSH+a1Ec4U5AgPMlXZYK3YuGtmNcyW7NnoMpMp5wrKJUIUuq3bb29s7OzsWPYId1OOtzZ3JZFdMG1Ny3hiqFalrc2br3NC7ksgqJNFAIjEGQwXZgTGjwqyT1syIYI1xZVUWvuTchtimEJWTKBA65woQ71yhbApbqKLkUKArfekcJBYUjmGeQMuyBrDGFhZLBWZ1IBUIpzAxtjS2yiBt6IigdOVwUBQlVdWIU5zvTjroUNE7IxKYJGMGAIsGwCQRlNS10VlKRDkFFgWynAOoIeSFMoUSckpZemsAgJDpGyHMKWliRK1oSVWDBOHgnDOope/KwmpmBIkpaE6QhayvbYEDdb5E8pokB1YB66hwDmSBOyqsW1s79OWf+fy//fVfe+f8u7/+G7/zzDNn+9TBkFPXdZcuXTp27JgxruvibDZDNCcfP6Oqs9msPlzlmL73O783rgYaQpzF0hq01huYdy1aeuv1V5VIkErEaRss2nlu10ZQV0V0hoyZNQ2W1LczCATwbvuKFmYEuG8u96CP/a6Y33esQBfZI3igWZY1CbvC14PDOcakkBIDigBIzmTQkqmqiggECcicOHU6hPD46TMqdO6FD+xOZ2FO8+kkhDDZ2QbOL5w7h8J3tieh6bz3Rw4dFmFrraJcuXKl5amzxcrKyng8toAc4nRr5+rV65LyM888NR6PJ9OdlJIlfP/6nZTS4bOHl8Zr092pAgbJadog4nB5qapLZZnNZgq8vDw2xqnqdtNVVXX1vcvNbI6CL774UUUznXXdvDs2Xr3RZrs+kByLorh4/eqlK9PV1WVTmtR0H3vmAx2F283mnW5njul7715JRqwHzADCCDlMptkoKRgCTwAKPYEDYULORslRlbjb2Z7c3L1hrf/+7NtVVY0G46qqRvVoVI9rX1iyh9cOGyRFBEHJzDmjUox5aW05pW53tj0cDiO1d6ZtWQ4sOqe2CSCg1vrCI6pJGn/9D/7lX51/md9Mv/0H/+ZDL3z6K1/6bz78gb+DLmXdSYmNGRY0VsWYmhm3rhorq0WrahOzOqMJfeVPnlzZ3d3d2t289d5kZR1W1petN2kStFsRA4+v/8jTpz5ufgpn3e7O9PZfvfbn//Ev/vjtd1/rpl2zsVOPXOlxcieuZEmJB9Vg88rt8XjFtG531iwNl/JOVIVqVLhSyiKA5TYId4UCd10UhdIrEpBzzg6ZU1lQlhkglmXhSzDOe1cuu5XZbMaSomTrKAp37dQYCpmVISNk3Jnv3Lj5yivm+/Bb09+q62p9beXYsWPHj508tH5sNFz1pnzi7NNN3KYhiFcz5J2wE4fzp558/MqV91QgdXlYLX/h81/wrvzd3/mtabtjS7IeyKP1VqFnc8vulhJBUZiYJSXNoiJQekTE4XiwO5u89cPXP/z8J6yDHJrSl2qss14zFkXtbJWjonhHlEKbcqqLoS+PLC+tTebCsWVUY4AsibCCAGFhCQBiFM2QhHMGi2BKBwYXYULCzLn3di44C8YgIrOwAAIQqgKLEKL0l+6F2WWR7rIYzOn3HaJZRFMKrIrYn0wlZxDRRyXfo/Vo/c3rew+SNlTVe1SAvQYPgEHXz/UpEBEaEJGUuJ/QU+PXj59aP3YSECV2AABowLhPfuZz1y5efOf82xsbG11mRIPWVqOlqqo272xMJpOk2sZUVCUACCsQIO1lVO11gi3ek+59MKnsoctab5COHD/xpS//zONnz4AqMAszlaVIfurZF8h7YAFBFT1y7OTR46d+/HM/pSFMZ5PYtagQYnvx4sX5ZPfy5cuioawHFy9fyVn6DCu4F3kCe8OKDxyYAAApCcJeSBsAgAru22sUGHAB2NS7gTaAsJgXg/1oBc0KKiqiIqqS08FHo6/3+ECNdN+zKaJ/HWlm35+5X8KRtcaYXjToO3B9QoOyHPCa3s99edC9Cf9JmstD7ot3SSp7H+HeCnAx+3fPHVHh3piHB4vh/X7BorlIhNiXgQ/P33sQA7M/PLko+RQICcxDvKYLgigtjgNQWe9Fvyyy4wVgEVFYDlI3B2uSq2my22ZJXTezFI2r0LUtb7XhTpc30TWu0MZcURoAjB0WZC1YAEQm8QOad0ENMXNRWoDE0s7CpBymnBKodVQQMMtG5AGYZSiIowppRpeTBfBFOVTOXTcnbI3nuvbdnGPMhDIarmWZRYmDgU9CAgBMCgMWUSYko7mnrhkiQ5oMeOIB4ZhglBIyJ1876SAnBsnCquItFSI5Z0mR6sIJo0XTsUrmHOLKaIgKNkHoMsbsLCABWVVoWDV3FDsnbCX27i3XmCv1cLWq1xS9NVVR1OPBEFVSkHYqKcQc2JIJXXf7xg2iLsWcMoCxxnaAJqUkKdVFQQSoYioXM/eASWJG6t+GIiAAQgYQbGZG1J6XiIAGSTSDSt0DfSRljt5y7OYz2Z7mZCx66xCNVwEEZDaG1BQKVgCJyHqAJMqsKtYYJAHJXddMd3Zzl//zn/v5X/mVf3Px3TerqrLO5ZyttW3bImIKsXAeAGKMqjoYDLz3RVF0OhyvjD7+uZ/mNgydv33tmoTm3fNvlYV1BmNKivj8B144cer0aGl5a2d+/d333n71LzOA8VVWHI6XkqEexaIIAkTac48EQQRBAZSwBy7sl4IH5f277ykiUF2QjlD3z+1EhN71pCsWQWutc4lzBnWFz5mJQIGdcyrpiSefns62lXnsXGAGJFuWR5dXuga70GqMzfxwYeipM2dvXr1248at5ZVVEUHrTh0/dWdr88bNG02O648dP37yxNHjx4qisGQ0pLdee+2td96xiLauE+mTH3jutVdeJeuicBfblnVtUKdZ06VYjYaWZWtzMxN1OfcQSSGjlpQohKTAMXVRuAMli7upq8vBaGmsOxObWZqG/JidDwZmBoZLo9Y7KyysLnkErefWT5QtDjvwBQYAzuoKqwoC2iGwADKAAgmQAiMEUbI5F5r7k5JKlgjMeciB4m6aUQQ79wYNs6YuNfOuLKthPSrL2ntfFnVVVSvZ4G28det9RTl8+PDW7g6zvvD8B0+eOHu4RCTTiWnjjIgclcYW5y98q42bzgMb+N4bf/Ha9y88fvzJpVUtBxOLVnIFqVbVusbxsh+vHWbWp584GqZOWwAAIABJREFU50197qkXGKCshrnTFLhccstmaXPrztbtLRJYXV2tfD2oByEEAJROuiYR+vXR8S9/9uc+86mfurN949uvvvy7X/vNabPtCXOcVFj8Vz//D88989z/8kv/7PjRUx/94ie++acvv3fp2sCvtG1ro2WYUSnW6zwBggfIqIaAEVEFhEEFXTGYtXcAgCxl7VIGi1xUPsadrmvI9A1bA2iQCPs9ADEhWlIRFQRBmA435gSbs/fOv/09foNJnKHS2jJFIUJQns53itJXVZEzJ9oFNYR2OFieTsIXv/izqvrOOxe/892XlVCQVTMKMigCCdhB5QAgi4R5EATvXZIUQjZFDrkhlGu3L37kIx+etS2AiaG0ZHOKHLUuh4S5mTXel6BcD/wszqy1aHwIwVrXdY30ZDiRfizeGrTWMPN+k1UZhPq9oNlv9+xPoOBi5kL667LSnmd7YcvqfWHa98HBAGRF7BkGSkjGICqKKLOGBNaKNX3XuI+AerQerUfrb2fd55ZEBVBw1H+rj49eBDcAgCgoLqgqAIC2iCkaYwwaQW+d1ZzR1YB64uzTJ84+vYdw6w0WBjgB0c3LV/7kG19HY5987nkQIGv2EZbYE1wUgTTnvECG3AuWfOgKIXlvATFHefyJJyEzgIIryQEwUzlYbE4MCQNZj2hBVYWxqMe+BhQQBtFjp58ElcnGxltvvC6MoctkLEG3dwAAizRwAIDESTmpKhpc5AfsWzZBSEnuGi9JdQGlQu2b37z3+O/n+NG+p5GZe5VPD/goZOFOuas+GVwczX2brX2vpB6IQ4SHMSQPll7W+97P2e8gexiPtTZLArinEMIHoJcPrQDvqQMflmG4OAZ62Bjigv61yH4kov0QyL0I9IeYVw/+78YYMqZvT/YlnzFGQFXyg7N8B2tLuBc5uIfGWRxS36LMOS/EukV9vgitPOjzJBUA4D2qxYFfjhEQQebtbYERkoQ8mze7aNOdzasbt8OJk6dLgCCTxBNy2XpAsLeby5PO3snea1WZgXeONXcS7ky2W5b1x44aY0wkzLEwUHjjZJXIFWBJtNm5rG474zDKbGM6vb17nUxV+8cwrVpUIEhw6/bmjZwmzLPhUll4591QuqJJEkWMo2pQcABEyRKYnWoBRGiVc8oJVJlQx+MxZ0qBm6aL3dS6TI7Wl5YPDVbmzU4778jAynh9VC81TbO9S4OiLItRjsWgqg1CXZRlZaGdaFYlA0EwKagoR4HchhkaNK50ZkBklUaQCxUyxSVDXdftMDvjUtfFEMJoOGzb6e7WLYQ8Hvi11ZVmOtne3LIYAdChUUVgVlSL5Kw1vaVAs0EkzD1hWKDNjNxjiRAysyoaI5yyQRIAJLUAoNKXMpomiGihM0ZLa6VN3GQEkQwdtCCgiqBIVJTezsSknFlT/4LpO+BAaIxTyTvbTV1Y5fze5atPPHX2y1/6cohpNB4Q6sbGxqiuBoPq2JGjVVVJjgb12JHD/UkAUVeXx0kKUnj8qaeGvozz9txzz0POn//KV775jT/5/uuvYk0vfugjP/Kxj1lXKOGJmF987iOk/Obbf4Ud/+hLP1YMajQ2aQcArEjgFEUgIWSraW8nJ4h9Yqbuie6KvQL48LTSgycmUODeFY+GFFFYUMU4F0JytCAndV1XeIsIk9nUGAfG+aqcz1vrSI0RULa4Ml5F5aU0HldV24Xzl961dd3EMBiM6pWlYjw+sTx69kMv7OzsWG+UMAo3IhZQcl46fPjvvvQToPzu5YttaJ78yAceO3Pq9e+9+tTzT1uga5Ot67c3n3zmXFnU1rqc08UL716/c7tr545MVVXOORFwnsBUPjGLnnnqafCu5XT+ytXQdiNfV66CLj///LlbO9szjgl1uLzkVFnEkHNQfPf1t2vvBsPi6OAYlubxtcdzgVe2bm/H+Zzj5Vvvc4bggACcxXpQOAtZY0ZBb9FbyllSdgIGjEMiwDjMrCzCBFhYEqOxSy1ErSC71NCsiU1ucj+tPcqEqM45Ub5+6ZoxxpD9/T+//nde/Ngz8IGTj52tDLV5Im0u7cB4KLhcraokaViPXvzgT3z+M//Fk08897/+8//xtdf+TJk1D5FrZlVsCp+bgoxxdT2UJCr0/LMf/OBzH/nkj35q7fBj2kLp8Ug9mm23u5ubadasLq/ZceN9IQCQ1SGAMSrQ7syHoxUd6M989md/6lNf+KM/+dpXv/a7ZbX24bMvfO7TP2+cAR4/feYjX/7iP/rcT/6sw1oYVZUM/z+//a//36//X1ZlOAzdzCCpqlXg0mNKopwyRwmZCEbjOnLTtlAOwBjowm5pU+HAlYAIKXGOQMamNjEvgnKdsbafwAWIJogKKiCBdSCQWbrIRIXtIrPkatUzd9vt3FqqPHKGwrocuWfapZRYc1kXtoDMQXME6xRYs3JWUB9CACDnPBGFnGKEsqSum6MEb9Ir33/58pUfvv7qm8ePn1xdP2KMeersU6eOnlhbOXzk8FG35ELY9N5PwtyWujG9+du/9+9mcVupM16k3/sh4CJOaJEnZC2jNQQmUCLte6aYU1rsQfbmF4whUPDW9ddDY7LFBaIsZlJlkUWULRKiCi0Cd++2g2lP/atrMsYZciFwh1n4kcr3aD1afwuuzgfdknvV1d6meW8vbmj/BnCgsQsK1jnbFyrWWQBAaxZK10J5osUn2McUOyA6cvbsz6yuvv32O9DvnA6k1y0McwgAau/1GR4UrxbpnwcCyovCLbQ+70D3jrgfqzMHTiAItPiXBQQ0FkAXdSkpkECOQH586MjHXnoMcn7lV/6PLMSixhjai1PbF5RyEgRjDCEYBCMsOeXC+8ycsxS1R8F5262trTVtC4gxZO+ts9TnqaYUCuta1j5YWUSMs/vp4SoiwgvYFYGqgtylSu6ndfe12X7Gxh4Op38qjexFZt3njdyv8/s79p25fWWvLMs+kL0oiv1bHuRt3udm7O/eBzMuGB4LZVj3Cav7gY39lWOfxXqfF3TBxlw8y3LQOHo36bWnqijsB0wfJHb2XtD+Xv0j0zMwvfeqmoUlhoPiGxLBXnTkQZWyL5XLwscY++EEa13/KDEnY2gvGHAxrrAoQwkBKKW0N+Sp3loAQGPucl8Q+yHJovBoDINmaZE6NCGkKXC89N7GY0eXBbvB2KTcDMtBDKCqKeXKDEo7QMa2nQvGhFmhsd6lPCvKseScc2sRAZ3BI+20qQdj5I74PTUzkExYGmlIJwYaS3dQwaIzSajqUtxpu2ldWecKp8MUCNg6U3rHtpIQ587ZmIKAxpyctyF1jGwMtimVziNx4KYuBqGbxySstnZCZDKVToI1mjmuDFeZcTYNzpWVH+WUUFQkO4vidTabokrhseWYM6uq91VKnXM1uZyl255vFFKtrw9R7bBYS10l0eTBFrPdnTSApbUl585RzbmbbG3GLgxqOxoMS+c7VJAMCNa6lEVBXWlVNeWEhCAMwtYAa3YGkjDnyMpJAAyJCmdFRGscIngCVXZoKUs3bwiydcAi6HeYBcGUxSB1HTAa43tZnghSDoPBIMbIPAdEwnHWnHMAUueIEFgSqIDmFLMlUIlGJXaNJbc8XnruuXMfeP4FYzC2DaGePHHMAFoCRkAig5D7/8jZrmucBxZW1cSxGNYxZgFkho9+6qVUVXc2tz7y6c8EAfFlG7pDkH/w9vnvvXWhHK7+9M/+7NLhE2Bs1zauBE65tKPMLKxk0ABLmInVLnQ9n1lEiqLo2x9EFGMUkaqqUop9W6TrYlmWZVmGEPp3mar257q7ZhNjDFHKGQjqum6aDoEKR76wgBhTdM4LCCJGUVfVOWfoM3aMCIkh9MZN2pnEdGt769DqIW+8OlOPxl2KrnTTrgGHMSs4YmOzZFsWMabVI0em0znniIUfLQ+zN4+dPXXp2mV2blhVa2X51LnnmhCKeigCkJIdDuP21iRz6Yyxjsn4svDLyzHGsZisYMa1FFYkjWJ8Yv2QUTiyvPaXX/9mOSh8a1bMkA3OZpP1w+tHDh12zjljf/9rX2tnoR6vVlBiq4Nx2cUQeRQn08HyYOn02dfeulj9f+y9aYwl6XUldu/9ltjelmvtW3f1xmYvJHvhLlIkRVKiRmPBEuAZS2NIkDSGPIIMG4ZtYOBtfnhgeIAZwB6PDcmwxtLYGEstUqS4iaLUFCmyF3azWb1VV1fXXpX7y/debN9yr39EZlZWddOj+UP/qYtCITPwIl5E5HsRce459xxF0xnnfRHUDJJl/aZpCpu3jVdekqCjZ/BCqBNjgkLXBg2AArEJxqqMjKBnEB08skfEDAlJOLjKQJIYsjCdlrZH3reIlCb58688+9aVi088+sEH7nk4SsjskCxOGv9bv/yPfvd//+cPvOvuJ97/0eNHHk7sMrT45MNPvHLmy2maT8vw7ne9+6GHHr2xcnm8ff3FS6/E6EU8GHGu/OuXvvbsmW/889/7xx987MOf/cnPve9dTzbOF4OUmzjZ2krQZAkB5MamwTttstgGZfTA9tuytZzbqA3Zn/vJX/j0R3/mj/7o//nEx3+RZBhck2UHNredDySgGC1q69potX700Y/+xTNfE5xUVasoIAWBVitoXFQE2gBitNb6QD7UWkNioalhMBAOAR1p4UTAeTCgGcC1kSNqlToftDEQIyCwRK1Js0KkyIEjiILEQhRRxG3TJhobByogMkUQ8eiIY4gKK5v0IcoXv/RUv19sbF5LUgixjtxqAxxdFNAaSYF4RFQhBGEgIgWYGoiuS8cLjmeXrp69dPlN1OrKytnL41dijK9d+FZiLDvfLwYHlw4UWQ8AGOLWZLy+db1qp5g6jsELcARrKTCnVnePG2o3iTcGFgGtNQnFGBGZiCJ7FtEIOtl5INGEUQKK2mksa7HGeB+UMt4HZkbqWDtBpBCYufMoAJEIiAhIJErfMkNBBHLHvuVO3akfJ+13K91C+/HSO76Udkc4Oki1s0zetjVS3jUaEYl6c/P3v+sBoG5q76YqsYN/tD/Z7m3VSZv2Y4nbRaq3xOK9w27f3FvpguZ28WFgUGkXlgfBA6iqdtakuhOE7Nplwq4XeRuiUsqQImO7CKquu2Vtijo6H61Ns7z41E99+qmnniJS2lgAUGRms7HRlCdpVZdJljnngDBGlo7YVKpt29355riHhWIMtOcBc5OSuum5igKCvM8ERf4/RJX79b37cddNe5K38Yf7SazbiL4fxfLdPufztgIA2Y122Eue2DXzvLm5/QkHtx3U/onEHfi327AkRKWUtTbP8zRNiSgKl9vjvUiJfXH2cAsOvGkaJB3M23/2FBLeapF68wzsjHTewhkyA4qgCHO86VOK2FSGEIBcwBYwInhrIJLTysYgxqYSZwgVKsiKZNAcy0eDxcHhYToPPs7KrbXxlfXtq8vzh1oRpVMdDUfRKlfA7GDqgwTLXFAkQ33ScxAKjKMEVUoaqAZ8C2lKMuQAvnEAylBGqH2rYyMhUmosCLvYRD9hmGpSLnhGX7tZG9nFWU6mbBliMnOQWRmOjNGeoSJN/aFWGTn2oBGgsQbyzFqrMRIIScAYBdiX1axpVVltCWjAFsBXYVq6GjkBUESZqITJCjqdDVWowKqAQbitYsOsUOUYU3ZMgFoToRcJbbPpWwRoipysQdeUM3bR+TRNKTApCyghsgTxMQIzoSIUUIAovmnLtq69c87rPLXWiu/kBoZAu8YBkEKlyWB0AKCEhQOIIGLjnTBoTYIoSpkk9d4LaQFhCS5ChqSTNLZt44MkFoG0AsEYQivsCAJiTKwKLrbOETJgWFu9ARyuXb3y3LPfO333Kd9mCNzvFxI8GeNd06mwFLE1FJiFnVYg3CpSRIoFWucIEbSuJZCihx5/YmNrnA2Gm9uT1jlt0stvvfEnX/pTSfJf+vVfoRxVkjUuDIu0dbM0SVwd2Euv6ItMNtfWvYN0YbiwsFCWJQowszbKNXWWZbPZbDAY+NYF3wTv5+fn19bWhsNRWZYxhu7rabWOMQJz9B4RrdaC4JwzSZoliQ9NCJxlGbIQKe+9934wGDTeAajIDFG0RqNt10+xVkduQYi0UkYz82BhpKz1npvg+3MjluBc8/3nX7BWLw4X6+iXTxwlqydNXRQZBFnZXE9TWyzOPfzYe8ZNqTQ++Nj7vv/t70yyYuHwCdTWKltHDpG1sW9evR4CHzh6/MihQ6PRCJUirYB0jHEhqMq1YDVktpW4ePiwMcYAhKo5cOrQuatvLi8uHzpyTNvk6MGD5y+eP3L4IAuWddOfX8x0et+DD7/y/Is9oxRHUmRKOJwtVOJO3XfPQtF77s23lntUtmVgDsJ+xilZ2eYsaiNZbrO8P9DGRkDn4+XJRR2CQuiGpQwb4eAbEABjyCgkAkDp3PkrgoC+CT5fsG3llAYOMmtnKCpu81e/+adn3zz35Hs+dPfJ+7h01iaLyQP/8Lf/WVJg64J2/el22xvk061ZagYP3vfQ3//1/wz9fNsAYLAJBl1euHTh2Re/+53nnkajvN9CJTqFb33v6Rd/8P17jzzwD37tPz08PD5V0aZmc3O93G7vuedeUtrYRCtrjarrGpTqZ3NltS1NTEw6ntT9/uDv/cKv1HGhbWf5cNAb9F997Qf/4nf+2aGDR986f3W65R5/7IOf/vRnrU28Ey8xTfK2Cr3UcAQGSDQAQ1PBB5985LnnXuy6dSGKQhj1sJyEvJfp2SjlECZN0zY2sUaJ0hCRQTQSSYhKi0EUSJqZByORuSgKm0EMbVOH1IL30pTQ78kwz6qqITQQIU100ottC6H1mXUu1F/56lOAnCRasEEIstsb1wSGlODe3Wj3YQUxRgQQ5s4BpQuHjcIMyNE2zOCNJ2Ma71y92aytEFHwrJRuvWtc27UlRQMiUOg6m127U5gBJNx0nEYCIGRBRQBA3A2AREQQ6hKdBJG00Wpn4CLeJAJgb7BfEGHHs4BAISiFqlPK7JgaAElnZ773IAdEdyDfnbpT/7+xgXw7/Hsn4Ef7oBR21y28HTEGjp7FkA7RaaV7wxEA+Bg06f1IDP9Ne7S6unro0KHbgMSPAnW3HMo7yAf3NJAAQqCSHYzKDDoBQEEtZKoq7IGKjusTkCiBdIpEDOQCKEVKKa1UVU5FSdvGotffnpaf/ORP9Q4fe+z9H/rWXz69sDBXTrd95P5o6Oqqdm1i07JtO5kNKgWIPsboXMeJEVHk0D0wsbDsnulbwxVwlwPs6MHb4dlt6G4vjPFWe+UdR8oQQoeClFJ695XvqKf9m0C+/cv3pwvCzdz5DuzdMonX7fmednOPhe4O7uYoH9wu7LzJYYIAgNZa9vLxRDpSIgp3jjv7/u3EQuxarex8IHYpROkGAncNPAURaRcE3oSde/Rvx4ojAUbeRXfMAWDPnpSRqGOerRqAIJPHYCEUPgC7yNGQzcGPhqMFk99ogtdKNMDB3v2p7qcw4tJw9Booo5mBrQdOvatsm1nVNjU79hwkxNpHNw6vFLbfGyZpgqk+QGoQq0LTcj9dL/2G1xcCXmXaaNwwNDrigL0GIY7gOMYQHNeGagnswgbAZuCJ9rppGhG/unY1hDCc75VNlSZ911Cq8tpP50eIWAG1SocktzpJXe2NGYIL2lCa6sRozwIgQYLzDZk2RguofagEdGTvYou2jk1LitK86KUjjsokCRq/tn2Z0pq1Lzl4VzZ+G2PUShbtAd9ODDVGGwAPSji4KEzglDIxuO1mVmuDiErb6AOh1kaBYhHRiEgqMWSMIowh+No3zoemaVsXOLZ5nsfgvPd51suSJPjo2zDsDS0ZDYDARhMwibBW2GAeIUZW3Maqqtq22dhYn5VTpTBJEiItJusNhkQ9QeUdhMioFAB7HxSJTawmcb7JjG2rkogXF0ZKgSIeb28uLi52n5+6rq9eupx//GME2JFsMcbWNXsWuyLiIhEhaSOMEchqwwzb2+VkunXw4NKJE0fHW+sd+by1ee0bX/0KKvqVX/1Vm2deuSbEtgkaJLMkMUKI86Ml12y/9tqrz37ve/XMve/jH7v71F3GGM8BWSByapOvffXLb5178/Tp0x/96IczY3NjyvF4kGUx+jQxm5ubVVWdOHoMAMR7iZKZBAi99yKSGFvXFaYpByYiXzXe+yzLEms1UZcvn2UZcvSt65hhFDTWigIRJInRBa31cDB/8tSp1etrJk+3q5mLwfs2REcEGxsbNy6vilHDg0tz88O6rsezWV+Zk6futlYfOHpwo9pGaxAlH/QfevQ933v6aZMN19fXt2fNoRPHAfjMa69fXVn53Kc/2ytyTcDMghg4BhGbpgEInGIEowyXrrCJrxplVJpZpejlN1+bX5gnjUQwGPQWR0MMnKSZImt0ds+9D7z2xoVpE6bTerK5NhhmiweHi0vLFdTtje33Hru3qv3FG1ezwXArNEFwfm7hxOKhe5ePD6lIWLd1qJyPpDFJWOsPqPc555xzdVuV5bQOTVmXY9oSLXWo6lgyBJ1qMOJajwDKQpoa1/o2wKifldMaALIs21yZSph6719//fV77jr9kQ9//H3ve1/a9JMUZtUmarSpQGxnfnZt/WI+6H/mc39re+ZTbUgPNOq2aRIujuTFyU8+/O//7b//3Mvf/c73v/Xa2TOTatwfmul2dfaNy//jP/mn//A/+W/686Nc97bWt4HzlfXNw4eKGGOe27qs0jStqkoQQDQz6yQb9ZEUeO9RaNjrO7/1W7/56//df/+fP/Pdr5VlmaVDCMn5N1761CeeDM2sb4vK1cFJ8Ng0PkZQBlwDw4FOMPnoBz/9+pmrCHFWbiE1Zekg1QkYN6aPve8Xjhw5cPzEYWXxO89940+++gd53/oIzDjsDep6K7JnB64FBZkZ0mS7ZIa6FaPM0lK/braN5TzHa1dl+aCyaREZ0kS50LhtGA2hFWjaUhtKEooc80LXdcSdLi5AJ4ciDUAsUQELcKePBBACAQRfgxBoBEZgiQIIEr0AAYAmNGQLIuBALgaJIhRtFEajEVSAwJGVUkRBRCRCCELUyYZYKYQIAJ3JWTeZvqPIVohodkU3yJ08ypjOkheIQHYDb7nz/CS5df4CWIC6Vix1dtPYaXACM7MwRGAkRLozy3en7tSPseQWiCRvQ0z7YNk7Wqns4Ci8FWYJCJJN8sBMqJmZEENka4zsexOCLo39NiB5S62srBw8ePBtmXg3d0v+Bge4Z66/00UTAARh6a5xDAqFCeTJD34YAUc91c3FdbAhONfUddM029vbPoS2aaqqar2HCBjZ5kPU5tSpw73+8P53vbs/mgfBB977/pP3vjsrsivnzn7lT7/QtmKNISLPUdkMQoC9rCQNgBHQE5Gw7FAQnRcoCjAhdgk2nelJB/8QmHcGzoRgd4RQABBwL4BxP0DaI0hhH4fWcXqdOFN1F+aboXb7dL9vG3i7/fy+LSxhv1pyb8VO5QUAHPm21Tv7lo6lFNj7E98OPfej2f0fBrzVf6VtW+fcjpySo0Hej4HhbQESe1EWACASOg6RhZk57MpTBWQHHnaHsLcuIgLtMKU7f4FufyIAdTAcEUmYAIOfdhaUg/TeRB8kpQ/mjSBoY43qsUQWX9Vrc8ODwaUoCXgE7tC5RImgnNGNr2+wc1BHdKQjtKEB9GlBaeIUNi7fjEFaDlCPop/3Posw0mYZ7JqDkk0TvGriIOV21B9Ejj5WPlaYhDpeasttq1Nlgla+nsZQaw2jfi9bXrg+3t4GpiTJ+sXyoRPv9qXeXD/XzG4gTTLdBz0Sr9PhApqM6GiadPF2xiQ5okIxTduihQhh5qZEvWlTCVtjrM0GrcxaajDGxOSQipKkN1oShIJJFcPA08lsHDjYjK1RCrk3OJoVc0qHyM2sHAsG75sYIwFnqdLKMiMChcAskPSLKMwCoAQRFTBIdOK9DwrBe6+TYrhQUFXb1pFxWmtCca5VgP08Y8trq+sgDkkFdixBKRSIgVuFqomHQCJK9MKNRDCeTakKp5TN+jli5igbl0ZRZk2ubFvPWg6eIcYARZ4ZY5G9SZJyOo4sSFI1k8UDc7N28/LVC0j66NFjwfnvf/+FpaUlZokxKKVWVq5rpZVRXXdcac3MnI6mZR1rFqHgPWH0bbO5vgKhOn3yaD1eG2YJcnv+jbPPPftM004ef+xJ4BJ8F2eRFum8RkEfuPUDXYwvX3juhW+vrl965MEHjhy5q1hajpEhxJQ0EoS6/uFLP7h87s1Pfeyj95y+O/pgVJjOpi9+/4ULFy78wi/9MgA8+1d/9eab537j1389MWaQ2NlsNptOOMpgbqSVatpmlGVV3Sih6XRrezzu9Xo9m4APWqvOFZBZIIpVJjUGQ2TndWAArNvWJNYY67yvZtWpU3clprhy5dqhg0ciiyKlKdla3wBmJfjwe947Nz83KWedzFsJLS4sWKNn02mSJY14AlxdWb169k0DZrK+vrk1rkWO33XKh3jv6bsfvP9+ihEkIrNVCgg1UBCMwpsqtLEer2wkoiwDNM6iTNo6sovjjSOLC5dvXJmGVtlsMit5Nlvb3BBWCOrg3PzW6nqIcXhgaWVtJT16sI3t9VnJqQ5tpZF9O7l3tDwCU5FcnGxUzAd6S48/+EQRVeIUtpBjLFKoQWpgD5JXaQYJo0g6okKhFlDgMdShKn05bSalL1tuxs14021hnBWYum1P0c7b1G22BwaHPMWmbi2SLbKyniLi2ctnXvv9l/7lH6YnDjw8mu8fObpAGoPQpJxevXHh/MUzSQ7/w//6jx9/9BNPPvbTJ48+YpORDvlycyBmMaK4tn387p998l1/y3G7ub1VVtO2bZbm5w8sLEJkYmFUamCffvr3m7pdXjrU64/6vWGR90ejhcSkDP0szyDEWkok8a031iYtch0Q8Mj8yX/yj/6nN958pa5n0Yum3NVSQH6wOPqbf/e/MCktH1jY1JPf+q1f6w3r/3ZfAAAgAElEQVSGIrVJo5uZRM09eNdH/svffuhLX/rijesXjOHRaHDfvQ+ePHH/oYPHEndYaxXEA4Vzozd6aRZ9k6j+Aw8+eeL4yRur5599/hvREzTqicd/OmRXXv3h2RMH7z959O66qSbbq6vNW0U/HwyWl4vNA8un8nwUgQHrZ174s1bVZcUoaK313gdxSlNZV9j513GUCDEiIkm0CingWAigmwkQll1mTClQSimlcCfsPHaNRhEJQVr0hCCEQTiwaEU+hhCkm4gHVopMohOWSSek9IEDgCJgwBgjMhABQtSKInLHCwICEitEUogEnXdoF6wHACIsO+xeFGQQRgJFikgARes9Eg+0ImstALetZ2YDFCAIYHCRGUQIBe5Avjt1p36cgA9vIjx5J9CFfwNGDt9hSRfw0DY+TxMgEu80adgVVsp+lNl5XfyIrZ88eVIp1SGTfdBlDznSj94j3mElBXbk4rg7crjzxhgFiECRFokhhPc8/ngXHLEDN2T3B2aOkYzZta/Cm3iEAxC1jdPaKG2Zd7BENkxCU6fDBVuMDIl3VVs5axSgBaVZJNEmBE8KhX2MHEIEAKWMUiaEwN6DxJvgRKiT0XZTbUBqj6ESod0LMe51Djt81UG7jkLcQ0T7ZZN7P+/ZYBIRwZ6XCtLboN1+lm+/eeZtwIz2cYa3Zx7A2+xA35a0fhtteEuKw61GnXuQj5lh9033tqwJkf3b8d7+SHreV4TCwvtT+3bcTWH383ArxN0xo76JP0GYcQehw20RFUpVpJggpTjUYZFbZaER3JLQoiQQwKgC2ySBg660dXmu9aTMMMuHoELjV2u4DPnaLLQSQVAhZcxUhVmkoJPBfP9gcOJdWYdZrrQGpZPtxq+QeCtkaLltr7KI84veLYN/ZXHpCGG6XTZN2RBhK2OUoKinjUah4BQFm+rh0M5nNo+5eC4NQV1t5Ulh9UFoQjmbNm5rbrSokyNaLR9cuFfMKEq/p0nERw5KqQY9ooo4zVR/PNsup01qMyG2OjHZgjI2iVWmmSlYG5VuFOrBIImstTke4UDZbLTVeWVcYpLUknAcLRZIWfDTyXalDWjUicq9j0B2OJpPkjxE8VGc80BolJrNZk1TxhgDB0CGGNumSoxKkkSULXqjwhRqWnsfDc6UpkSrpp5W5TQ1qYeWg1NaWHyE4DigiCBH9BJFgpACDhGo9a5p/aayMTNaad0f5JFT52NVzrSSLDfaTMu6csEjijVWoCeQAPgbq9dC21gNEURZuLZ+4Zl/+XRZ2+Wlu6ra/V9/8K+uXb70yMMPz8pqNBzW5ezatRtNW4vIYNQ/ffq0UbQ9nZy/tu5aTzo1NgtMAGSMMr2Dsd46f3Hl4QdOz9avb6+v/sXXvkEovZ596flvvfTcN/tDfeyuIxGL9zz2qf5wiUM9X+SrFy99+Y+/ELF58H3v+uCHP3RtreLGp0nCHLVSdTnVwt/+829+4Mkn3n36HpGY5tnVy5eeeuopBdi0FXhXFIUFkaZZuXjpwQfuu37t6uef+uO6rhcXlg8cOrh44MBDDz9SlmUzmUy2qpdffhkRFhcX0bnDx4+FGLUxpFQUMKQwsFStJUy01SBXr61UTY1a2TQha0yW2152+vS9qS1ms1lbtqNhQcJvvX7+7rtOkaACdK1LU8sAMXitUgm8cuNqI+HYvaeCD4nSz3/7mXsWD951z4Mvv/HDaYyRjEV2EDWBr2dXL12abG6sr65NJttF0bv7/nuPnjiujU7ILMzPHcj7mUq055e+9wwqqrY2q8n2cNA7cOjoxe3JrKx7Wc+OhqbIiyxzjYcoTVWHEH7iEx9qmub1c29cuXLJ6h4wX7x0I7fmsfc8Gr0rjJ8bjVSWzOP1G9tbbzzz+vz7f6rltk1E5YqR6roel9PWOSHMRiOllATmALbTgETsU5JjspzOUU4dOYPIDHze3Lh2+dpsUq6ubIRJ/OzHPnvy+Clmbn3zp1/98lsXzyV9QwmCbo2hQLM3N7+TN9m3X9me1TAYgI8QAqQ5+BZiqL785//6T7/yhX6+9N73fOBDT36kd++HjTGKDLRhmPY5Yk/3RumCCHrfCkQSiBLQUtmUVzfXfv+L/3RuLp/OaudEGLKsxxETW/g29orRiWMnDy4dOrB8aGF+/sDyoaX0+PzinCBqlRiz/Oijx9q6IVBW6bZ2zHpx/tjc6PhgNL+xsVHkF3/iY5949tk/AxAUbXXvw49/KlTpQn7y7/3CfzQ3KlbXrvbzQqtsNvV9Nc96xiCpzWpX9/KBc23gsDCa/6W/8w+Gg7nLV154/rlvueD/nZ/9D/7OL/7HhC//2q/89sce/NyHn/ypQX9E5Op2Fagty/Iv/vx7n/3MLwKlIVZot1cunH15482iKJxrZlVNCoS4DU5YiMCgZhYDZteqGoUIWCOIItnzTUFSIKTUzow6ogj4bpXoRRGQsDCoBJC6ICgQYRBggBjZCCiERENmmSEBAAYM01o8sAHZtZhWAogRFaNIN6NDnccCCirZcV7pvJskigjv9Dw5MkdmJDFKaU2kAIC17sb7fYyiQBmjmDEEjhEQGQIQoXed3XWHMO8IO+/UnfpxFe9CJoK91IR3AHv7RJ3vWO+AuxQBAeR52hmfd7EPe9u6PWhgn0bxthqNRvshxL/Fkd3Ee/sFqzd3lQgEJDIjikLSZtcTBU13Jm7ajexamexOo8k+OxwUQZsaFvBCSDt+fMSg08KHNR9BKX3o8HGObaL1rAltXVVVFZgbF60mEez3h3VdOud2RY+RmUVwJ8sCEHajHYQR5G1/hV3U947BA/tTJd4+xnYrkN7JLkfcRW63JundNuR2e475rQDv7ckNO5MDtxJ3HaAVERaG3QSH/Z+/jgbcv8ptb9f5vsDbphZ3INk+Zel+lLv/ZXs63s7ec2/hzrqRUeu3x0h0AhggROK9b8bevCUCAsHujGR3MhOFhBABg0IKEhBLwYkikMjIWTPz0bGrnJJi0lzZnkXnE1EJGLZZkw+qrICAJWkV2ySwE52rJGWMQZvcs4qoIIoLaZYDc/Rbc5nyHCGkAgviJgE9Swq6n5BNbcKiE5sbX6BGo3Oj8xBBmoaicPAQfOU219e2feM5+sEw9bIdI26sXbnr8PFhb3E2NsSZhr6WQkHGUYXIKtGhTQEjko+ep7Oa2YXoWWGWD5RBaxYV9JD6hCOOykgvUzFiZQglVhEYuYqtNmQVGLGDUW8BJRBqAhKGabMiHOtqOptsJ9YakytlIFUMOkuGQCo4Fzl2qdIitcpNaooQI/qGOXBEjDoikrYA5IUwUESjk0xF38+KEJu2jTFKVdZtUwOA997HICQMkQlMoq3JfAy8XRutJQYkAY1lGbIsCyEo0lYbZiNEhEaRIgqoIM0z8Cp4ZsGy8r4JIAEkyXPLPJtVTZInnmvQMe/bC5ev/Ff/9X/bL3ra2Mhw7dqN+fn5tY1NbU3P6m7mzSbJ1ni8urqa0yDLctAWydYOah8jgzEG7fD1C+cn0ybU00vnXpNkIXCwtJUl1LNWqSqnponqwptnH3nsQJbn51579Wt/+PnFwaBsy1Evu3HjxnDpJAm0bYsxKoFM27XVG/VseuPKlZeef+HalUt1XV6+dAEFRqNRy/HrX/7KwYMHX3/l5bl+75tf/xo69/3nn8UYUmUSReP1NV83J48eu3J9BQBCg0ujeUBJFK3eWDHGHL3rpOMoSmtEo7S4EH3VzqqV1dUrFy6iMq13WZGnvWLWtBvb27YYHD9+V1H0Ll24FOvWHVjKrb3n5F1NXQ96fRC2WrXACqnfH1Q3Nl57/gcgseEwXBhlwz63bpT1CpNNVrd6aRLbpgxeQjvqZ6+/9sb2xvrm6hr6gG0zsLZfZO14fG46i8IZ0eLS0sLSMvSg8mF1Os4JU015nsa2gTpbKAYhL+594N2SZjrUIQTSBhFffPHFFGkWZgcW54/NFtcvXcjAlHXj2/Dw+z94/L57QwhqMv7BD35gMj1XJYgDXDrRM/nWdHJh/cq5S+dXNlcjO6PIEpLALHKeZqlJBtlwcbS0UMwP8tFCkYUSBBSwKCCNSistzMcGyaF7j44Gc88/++Jka3L6wP1uuzVJmib5z336537/X/8fW9VmVqQtttNKbAoQ0rqsfdAWaHvTK4VFkalIKdm6rXqG6radbl397l9+8YXvfuOfaX33qbtPn7rv3fc9NDdYPH3iHhUS9kRoUSRLeoIw9T7RRZb3BHTSA48u6Ztqy5kcSj9LM+XQMUGr3JVx+erFv1bKaNTOOXJtkvYU5fc/8D6liqNHTvWL0anjJwjFajhx4jghtY27urUyGI1IeDrbYvaIAVHX5ewzn/lMkWYG54Lz4/XtUTE/6g/W17aNJMpblcH2eJIiIaqlpYMxcJLmH/jgJw8u3725uekChRAQZXFxsa5c2veOG9DKZr02KGMsYwooNlOf/+LXP/wTP6+NtNH1CvXW1XNUJM7Hum1QQW+Q+1BzkKKnmyYAxc7ZQGIUAR/qyBSEAAR3KTXpyDYg4cgYYoxIDChCgAipAq0VQ4wMvkVEjCIiGLwAQwzQ0Xe6y44KMWAAIaUTQlKKadfljjnuGXR3rWxEkF1JTWev3amLgGDvNtsZcsYYYxTggATY+Zh3D1B0W5tYdZslwv3T9Ls36zuOnXfqTv0YZZ0Itwor8Z11n7dCPoJ3Xr4fBZL3Yg1KCEjYzbEA4y32L38DXSbs2j/CLX4b7yAE3Vu0R8DtzhoCCO8ky+w7UM/RkFKkWAKDEEDd1FmaOUbVgRal9u0m0q7YUAS4i5QBYBAXd+V3u8s7uw/n46Gjx371P/xNgADigUOnvu8ulkCq3drYWF9bXbmxcuP65ibGuA0CLDHGyAx0Mw/5FvZSbkKsfYhLcC/v7jZe7m0ASW4j5W7JXt+BQ3LbXF+Hf/ZDvtt8UG6DfG/n/bqkR+Ydq55bjWS6APoOEO6DfO+kI92f0LA36LdDOe66jP6omIr9fOP+UcM9xjJ43r9vsuvf86MOqrsdxneCwTep0j3q1WsQQPKoIpBHdKRLwakPgGGQq4W1zXp9a62cuNAM2/S69wb0UBtDqagcVarQYASPpAPHxnlWHES3HKDltB4rsVEp39Y2Xyry+eCrGGYY2bJF6HvqSeIwy7joFeZw0Vuoa0CVCikhSdKBNf3ZZOa9VyBakzHgp7PxZJIYK+BYqv7AllNH2jN7ZNE6NbpnTcGs2yZsrq/P3PZoQTlZJsVKg/dha7P0oRVqeyMYzs+TyiQMZxMrmCndI1I5DCURZrEkMVTB+6bcms1Ums+Bosxmy3MHkkRxCMHFGOTS1bNaaQUQYxwk/TTJjU6VKThilg88iItl8K7rISmrUszyogjCVT1zronOxegJ0KaJMEUgEbBJkWc93fBobrg9Xo+eiSlG37ZtkiRlOWUQtBo0kpAutEkTiZgGShLjfBQBZvK1S3Ta7w0VmX7ei2Ks6ROlCGnrYwuitRbB4AFRaUFCsYTsKufGw8Fc7/zLN85fENUsLs9tbdFsul30B9eubdQzOH3KtcGfP3+hV+SdpVRR4HA03zTNbDabW1wwsSeg2oBtJCACEs8iShuyJ+55KCH21eTRhUNb6ysXz7+Zhhqatqmm8yPw03EV3fKR5I3XXn/9tTOXX/1hFnhrtVKp/NlXvvKenyR3YV2qmpkffughZS0hXrl0edjrnzv7xuW3zvd7uUTu5UVq9ebm5txwuHL92tHDh/7dn//5L/zx5xdGw9defbkuKw5RRNbX1vr9/mQ8/fKXvnT42LH5uUWj0kcefjg6R4aeff65c+fOfm7u59NegSQhxM2VtVfPvHz57LlDc3P3nTp1/PAh0ikQXrlx/QcvvKjS9L53vcuJWl1dk7hy5eKVqxcvLc/Pnzx+5MDSwRsr12az2XS83T+0pLUNIaysrVx++fWNlRXiqLJkNpnYNIHgjx8+ev21N7WLB+6aHyLm8wsapJpMYtu8+sorS4PhMMsWiixNU1B06fLVqys3siK/f+Hg9Y3J+rVV2++xwqvr11Og5V6xVPR01JrUZGNLXBz0hquTbW0p6w8q37a+OfXgvd/8s288+t5Hylk53+/3tGYXrOCB+aU337ow9c4BbD77g/Hmlm/bRx59+MDy8QcffGjt+o3nXnt+nWer1cY2TwlCQRoIMQbpJzVU42r78vo1c/mcliSBdJCOFuaWFwYLi3MHBsXAmEQrTaTKzbVyWj391W9fu3z9A098mGsZ5CNtTRDfm++5OuRpxhwjiE0hIoSZCoG0zZs6HD9+/Gd+9qdj9F/4/FPV1lTYbI4neYaDJPFta8DUvfLNtR88e+bb+BT0TGY4GaTzD9//aAx0910PKEqXDh1dXD5U1e39736obgOpRNnEuVYlwAJowHFkif2+2p5sO9zOR5lrqvUJWwsqBTFNXcNfn7kGMFAvDQwlHKLVHEMbQxVj0DphUcyielndbGUZdw69RdH/3d/5337x537jnpMPGzJ5likIm+sbqS3IFtFJ8LUxmpmVSgCo159rmubE8dN1FfKsn2UZkhhFSNEYfXVyMVkwz7zy7Ad+4qettlvTrf6ISOnf/70/8Fb+z6f+73/v7/6yKsyX/+op6HdOK5wkSeSmaasYgTR4DtqANopDFIkRgQO0rSMFAnbnDh+7JrkgCiArRYCCJKQAEUQBEaDPtWjPHjiKIlCEQIoUKlGGWEUJXiMjs2+CuOgNgHCaqS59V5mEmVmCCN+U2exCPtw1SN8d5pOu/7l794RuGpBZmMFH7mbqu62wxM5FxtoEudMZ3ezDMoPatVRQSHKH5btTd+rHWf/GLxv+2738lhWtQQBA062l9v679XX0o8SZe2Dj7fhk/yp7e6huJx73QaZ3MvgkFiRwznWRbm3bZmmfmQ1FBHBta5MMQuyCbLrLmYvcgRK9K3r0LabWdOETCiFGIdVdOVmZTg2IAAbQ7IRDoPVNa7IEAMygd3jxruXT7aNaA0rb1Osbq2trK+urN65evbK6upq067zLOKnddAH2QZPejVAUAEDeleUSMwZQAlox5z4mVTSPP/74o488ePHiq09/8ysKGCP6CBnlygaMrATEBxAxWqOIJkIEDrwXSthJSiCuQhwgFnUsdSKk09ksKKuRgmujpT4Ig9rUqlbQhzBCJwG8UqISz1giRERJbTadVP3+XF3HwKiTPAjMqiYxlsh0XF/YSTtgpSWCM1oEgvctAFtjOMbgFhQCgSBGQgZ0qLxgCDBVWiORMErUErUSC4KogggxIENA8qDFoJKoCBUhCRsBE0FYAkMLikRwJzlCCAAUCmoRhSIMEgGAUHcIVhi1BmExSqNWwXMIrJRCkhCjMCijkiT1HJz3eZ6jFEEqowlQPLdUgIvhravrxvQX5wXs5RuXz+pCMzoPaxFzJ8xODswvJbbXVjOLKkuq1MyMKkNcU1bVwYsMiBdUM4rFWtM2GWTWDAzaiOOAXkzfBZrGjVGvl/LyrNk2Sie6TGQYpo0xaLEkroEMckOYOFcXaZ9diFhHmEkykTBtYcnDpk2mjQOtE8RS59tcz2bkRWvMxbtG6WFCPVMoNBXyVGMKAYjrRK3O9ZTSReuWpCyiQaECUbGQqJIS1zbkCMnqWpXOVUm/mMqYigErR5iwUFHMlWWpVM4ojr1OX0EYZOld3vV0tjxxymJulc2KpOKACDox4loNmKnEu5gQijjxjXLORvDRWO5prdmTtVocKyArSdImgIPpts/zRYAbTBxiZK1CkKaN1qbBAQWT9ofWFxhN39o22ygj+5ASzjvoVbKeJOC0MpRVTVYkCwkmgHXkVUOzWXsMkER5sFEAfFASNYtWmBhblOU4MzpBxSHDoHKhItn05UYq0OsPQpMFp7bLBmxPTIaqAh2nzUzVRWJHElqBawLa2hQlbVuIPgbQwomYFEk5DjpJWjcdi2tTzN3hijBaKxFys6BD9cOnv2B12jYRZjNIU8nzRtgm5offftpafcOvkio2Z+NP/uTPAXshBeKGGZvItqo4ok4LFkSV1lE+9PGPvOeRR2eTaZ7nRPaXf+lXn/qjz58584q2RkhaBrEIuhZeSzOqcDFmsTc/HPSGH8zzL/7xn7zyzCvex9Fo1DZea339zEUrplAjjJmgHjVsEhNCeqOhspraxkmiavBB4YynRdqvvFe6EGZw/QhrZ8+84suaUPX7/fWtTQjiFbkYhiaZjatDS9ZFdqTN8UMPPvjgZJgOSRVkptNpLymOHjz0nWkV8/6J0/e+eeGtiCa16VbjRecREm8Shag9Z41j7xZDCMza9GsDqp+NY0zne5Ot8Rt/+c1HH35kTYGSYBo3VPl3vvX0cRzYVkExmOh2TesBUB5MUle+4dfOn58ov1Qxi06LrI2Yuth3YCdxccy5MoVPL5djn5k2xkZhLSFLCudctD6iB+cMlinBNF5bH78W19gYo62p6nYWYm+YJyWXVZPl4Obhy6/94Wq2+th7fyLL55Ok560rs0C6VTZGB8NssLo20RZa18YWidLDy8d+5hN/O8/Tb339z+vZmkCbDLCOUobGptqboEMrkhICJlBhrdO65PG1ly8qmPvma89My4lJAlAlihVRrzfyvu0XQ+9sDnMf/dBHHnrood/53f+lqrdhGgYaCBQ6oahSzRLBUFqOmyTLQciHyuYxEkSqWQmrELWIhwgViAEiieMk6WBGIsSzODlz9S9f/RffmZ+fP37s5MmTdxVFr7tWIypCdfHy2aapSbFzlTbY2K2W4/Nnv7hS/VCr9NKlK5IOG+/PbvzgkeQ7X/zy01OoXrjw9d/7avzIRz5y7PiRM+fP/dnXv/bd7/0VZ/ytN156/X/+V0R6fW0zBG2TkiOIgEaQiIpBoSFviDR4khgRpSmnWZZVdT0YDD737t+4ePnMhesvBFkPHIwehbb38CMfvHDtzGb9ChnwAYwFEhOqVBezuhGygAKtB2Io+hA8xAAsYKz1wJWL/bzwXegQRqUVMykFzFGiU0QgUYA7mNelOxEpACRFSt30UeuS/ERQsWFmLUpralsXg1NCnrnzZ0FGY5RSXUOWlXAEdg4AtFYJQ/Shs1vrjJ3BAwMi4x3Id6fu1J36McBdrb331tru184NDxG7tGmbJDsKVEQQcT4gkTaqI9m6y6FrWyLdRVU0rQeALjAwclSkoHPI6qK9iWB3StlkCURpvEuzhJmVtj44pdGm6aGDR44cOdKxkRJCnG1PJpOVlZUbN25srK2Px5vVbOa4DUAEQkSkd5IVkMX5CCzKaEHI8sHdx04/8MD7Tp64R2uNKVy6dLZtvUEubJ6YXGsKnlgMAgMIR2y5w8zCHLtou27L3rP3MbUqAEN0wsBROydp0mvCLLHSGfCzZwSFKvWOFYCxMbgQBRWkClMAZg5tK4kdtE13r+2sulSW5Ag1ggIkAWRiESEEBPCtAyGtlVUJM0eHXeYFdbQeKAQGUCIgoolSFAVMwABMCAqEEAjZQDfjAApAiBkIgYWBcSc7HQAigweIiFqESQABBXjHeJoEWLqUdeycyHZF0FrpNjhmVoq01ogxRtFaAUGMkRS2rmHmJE0BoG5mg2HiwhRIktS8eenc6+d+6GI7GC73+ktAMc11nmepStUwvzqZGI6MWhtwXG+O17fGleKpholRrVYgZAJA2htGjMaKxDRLKVUGPFSNt0Z7Z4Vt1VBdJbQts1bKRlJLRimXlGU1jdEpC4iiAZrp1nR9a9BfUoBkMzEpQeS0YJkrp6VWJu/10lS4Tcty+8LFN7Y2Z4jCgusrqz5M0xQ56sh48WKlIytIoudeoYdDk2bzMeLVqxeurq2JxhBhvN2KyPLBvk3jMNFJotOMtKHgWZHLEhX99mjYZHnC7FlcjKHX6xNa0ma80hrte6m2Ns2y3FidJLnWFILfnmwxB2OMQIyMs3KbOfhQM3ukKALWplma4JCC801bet/GyCGicAghAI6ZQ9XAeHsdKZBiIkzT5ODBg4S2qUPTBkLdNp7ZKdXYIrg2zMoxQoqkh8P5uUEhECRy1aw3zZYirRAQGACc1LEFpiAYlUaIBBEiIMZW4pT9eG1zfWs8cS5srE8CJ8qqYq6/ONdDSBeW0ryHkSNEYDHAFoQjacCODghMDCiKyCiVCQllAQ2zCcwSQ2ebbq1dXFzs59m8eJ1oTXFr48Ybb1y0GvtpTlob5uVlVTcBiTn42aRM87zybW9U3HPPQ48//jFhVkRpmgNAjKARTKIRLAM07JNELSwMn3j8/a5t//rb33bOIQtA/OSnPn7l6sWyqgXg8uUb73ns/pUbl65Hvz2elLTy5ONP+MZ53w6K/Iknnli5vtrr5devX41REPGBBx5IrN7eGr/86itpYk7lg9b7/vzoox//KGs6d/XSpHST4GyW3Xf6nn4xCI3/4csv5TZPdFLY3Dk33twSgddffz2E4Dn2+/3BYJBkqU0S5z0QvnXxwmc+81MhhCLJQlmxJk3KNe3ccPSRj3xkPB4vLCy0wb/w4kuj0Whubu7jH/9ECAF8U5flqz88YxA0yF2n7zWJ3hhvNVVdjreUThD1kUOH67o+88rLvQfu2qhradyZ81eqybQ/GGhNEameTpYX5keiw+a0v7w4ju36dCW1SbacFjJfN+WVjdW3Vi71rvXrUJ984FSN7bxaXg6HZ9JcHa9WsRkksLUyVoR5YlWaShpFYowxuuCIEUE0BoiNj9EBRrH9VBXofUMkuU3OXjjz8utn82xuMBiMt1ddWw1Sk+e5U+HKxcn8XFE5n+UaIjR1jRQAnQ8s5JACEWsWJogMTFHEC/+/7L3Zr2bpdd63hvd99/CN55yaunpgTyS7SYoURUqiTWqwEZkJIiuKYdO5imArusllgFw4gHMXBPGNgSCJEdqOHMuSLTnQANkyKIikKImDODXZJEWy2QOruoZTVafO+ca99zustXKxT1V3/gA5N+3s0rkAACAASURBVLXuCihUfVUfzl57rfU8z4943MMaAhgaqIGZ/cRP/sTf/M8/8Rff/fa/+LV/QkSjCH+z2bQtrFYr0LZk+ft//++1bSs6/B//5B8/0I+I6uiyBjPY94MLHgC2290n/u4nnn7mqU/+83/qnFPL/1+fiJ1vRbU8kAXJQyn+anXadd0rr7ySUokxqcC43TNIiBYqQtL5vAWAxWL+ta9/5ctf/trQJ++rMVLoc5/77J//+ecVcIg9EX3605/+gz/4A3bYtrVpnk6nRZJI3u12qhBjZHZjzMpDkctD+UlKAxH90i/90mc/+9k333wTABB4v9//F7/4CXZ/G6j/3g++3TRVTPLEU88D0r/89U+efPMeSK8yNNVhKjSbzCK8sVi4Pg3O0WSGqtoPBgDMoAoK0rSVVOI8ujrcu7cNDMz54SD3NtCRPPBxvCWcSVLOd+v20KNBhrba7kYLDpFTNSMEQx6vjkgwwokUx9DRnLMYKAGAFCkiNrr9wN6u7SSAR/Etj+pRPar/CKJWM+/9SPzLOaeUJpMJADjkh2rOu3fuLJeHoWkq78S05CRmwXsp4pyrKg9KKRXnXF358RIoKiNlYQwQwbdrZM36YVfXtQLUTQUIouLYO18BAIIC0QhmN0UFpOaxZfPY4WMvvsh4Lk+VpKWsTk+7frder3ebdUqJHTahCr49WBweXZpX0xYcgVXAzblyV6MKOOesxFwiAWsuyja2VGJCRAKE8/gWKKWUOIztyjnnXChYo/MpSl01uQAbV76Kutn3a0RUVwEEgNZARQqRFYtFEkFQDYDOERtk01JVvut23ns1zUkUlNEBRbAx1mcMKjUkJoBJU4uIJAUgQu84MLkIt4EcAZMBGJsxiIORUG0OAdGUDMgIRyMCBDMEMMACaoDESmZ6fosdB0QwQlHIqEyAimoGNn6mMc3G5IGBnYCUgU3BTCVnTyxEZqBWFNRQ9/2eiFzwTVOJiIhUnlNKddsW612wPnevv/bmG9de3XT3Q+2z9nWLZp0LmXwxy6HleIpDMcAcpRPVLp+hJJLeo5HSYjFTwWzc+GC5CPSaCUgwCKGhr4gqIy7q+iRR0HrZR0uFXAgmrmDZliila5AqB5pJUqTi2/mIua8AfRQp0MYcyW/NCNlXNRd0q5P7q9M07PXo6BCRu9iZAVPnaOeo3qx3SY8lYfATjjVswsWLh6r65s03Tzdb8CZQ1qstO212s5ANMx2FC3FoJE+0VAUqSKhaNnBqEAw6g0iMgAoYkILJBHhK2BBVI0GFWNhBKn0/rEopk8nE+aACqY9G2A0pl845auua0HkfHAfxuevXRXqRApZNo2gf/CCWSyoCPZkysnPO+8p7T+hNGYBFCcUIDclJQXalrlOftioMUEmaVbXLcpbKicieCCpuHU7BPEEe34KQkckBarGoWnLaWdmb9d3QD0lL5tVWnbNp7djZcu5zTt5vgXegAYzAghWnJkIemQEzQMpFR2sQAADqKEHtUyFQLUnIiJQA6qaZTJqJDnYzkGPjdoBKC1xZXvqJH/vgpGlffeV7r3zv+13XVZ5AQeKQcz547OhjH/koUjD0CDoMgwteSjQEI/SMSUXSwJWraoKC3/nWd77ypa8GR0b46g++++KLLxbp6pbun62HCDHG/T41zaTbCy90t1ktZkvf+muvXZtNm3Xjt9sVkHX7fd/3Tz75eFuH1eo0SSpDuQPjD/OM61CHkLpeNE9qv9/unnjuigqdDOtS8q5spSkLtraqZ7M5AFy7di2XogpXrlzd97sAdcwZgzs9PfFNDc5fv35tLldmdV0hh7pNXV9ics6JyOl69dw7n//cn/zZj3/kJ9fr9RPveCp2PU1d48I73v38v/vt3/ZIzWKmkp1zpZRpNbl1587TzzzvgjfAm3eOV9s7DfAUqwZdvVzuSmyn7W59tr1/Ivt9pnDx0lERmTcNdyda0j74JlRY0Z1bb774rueNjNL+wqWryWJ25UDS/f5sv9qnTS+mB30wRDIHBgNiIQNCCVAKEAMHIDVEmFR8abbcU+y2MYO5CqwpKLGUYZvivWtvqCTnLReV7CvfLieSO+hzYgYyA4Bbt6//u3//e3Xt+rgDFGakQCCWigGAgkIhJQNwBGBWVAAEQOEdTzz53W9/53d//3fiMIRazCBnmc/aGMukxlB5x3Tt2htE9M/+2f/5gIZ7bqI/V1sA1G2z3/dVVf/0z/z0hz70oWs3rsUY64YeKvMBQc3QDFHHGQZAERHOE81GqYiaiXPBeR9Ca4bDEIch11XlPKkmA42pZzfiwgui84ERTLWws8oTmsaUnKOcc9Y8m06bpjJQVQIsDgmARSTnXETMwBEQ4QNP+OggMGKYtZMXX3jvbDa7efNmSomI6rre7faf/9JnP/KTP5Vy88LzH885CiaDjr1cf/P4f/jv/1fH4Xd//7f/5i/8ja9/4/Of+ex/qJZTKdlju912Fy8uV5t1W02GYTAzRzydTGPs6zr0w7aq/OIQNmegCAI6KjPHQBZANCQgMxqjy2GMn0N4e+zCefoYnPOHxh24nQ+KaKRIo1vvrWA+AADVcTsqYDJ+j6MfZwx2UH3IbX905XtUj+pR/eXXpz71qQ9/+MMXLlwYTTsj3iClFCoCgJySZ/fyyy8/+/Qzz77rnYBMSIF5jHhkRrCc+iG0kxAITHJWVQ1VdU4pIIdvUVXPVe9m1rR1kTJON2LqvD+PP4Zx4HorQRUJkMEA5EFuKCAZVIo8vXRpQZceJ0LCt4yUCUEAWMEBEAJ4ExAxxwYM7AxA1bKqOW/TptqkDYiB6vjwHg1piqi5AIJz7nzPR6CoXcY6+KSxAsqpq6pq6M+ISt0431b7XYcIbHUqCogKmZlc4FCHgpJSrqoGHavgtk/BtYAAlk3EEIzUkQGOdvUR5vpWLst5KCgQgreCQ8k4qQAJwCN6NDIlZAQFRCYkIAQVRUUwAiVEkMrAzAoBAXgUQ0aH8JACwSaGJmgALIrnrAhUeJC8yWAG49p65DmeJ/qMUTTMTIQiUlSJEY3aUIuImXT9mogROA29mQ24z8Pu6GKrZfjhze/30i2Ppl3s1OJ+uC/lfl9WlkRpStJ7PzPMGKhdVACWSosSQOq42VqRVBpDiqIxaVKJ2zMxyRrbmVcdet32eel5gQ7Lrs+0ktwlOCs0FHBZegDLDEgUal878CIkxg6t72bLA3KTvRBTsFL6PCgXNeuTQFdIcsEsppP5oXOEVC2mUNTqqlQuIfkLi4ngVDMEP0H1hLWUAFYtlwehnSglgdw0RpynMwTIxOg8lqSVb+tmaRKIyPkMvOqHPWAMFYtgzsbYxp5MWpC674Qp5jYxu5TzvotqCTAjiUFmrgipB7HCZobIZkAuKHDMluJQNw6ZCDGXASAD5pw7gUSgRNC07qGmSSSnIRKaKJmZ5KQKYgolWc7scirrnNeGIYQrUjh1XLRSHcGAhTiqmAhjdoagIBw8cgWgkrqYB9Bh6DeEVtRCO6dsBe4HVxNBSttQC/BAfse+Q+Ccs0ht4AhAyLwrRBGwU4nE3sgZWcownrc1ZyJWENOiYEWLaREpq+40zJf7zfaZFz4wW16+9cM33vPBjz7zrmdjt7lzeq+Lu5SHtp1Uod2utg3755989tLy8P5KDUW1MHNdt0milZzGwc8EKYuW9fZuHvJXvvBlT45Jl4vJp//oDxYH9Xvf+9ybN27cX8N733dxtTo1w6EDNDU97fbrzdnpD1/7Ye0bEYixr9u6iEwX7cUrR5t+ve9RSLliRCy1Q4B16erNmgjaKrAxeG7rZn+2ciFIGdp5nVJq5o2UjolWqxUAEPO8nSrCvu+QXAjBEEMIIdS73W61Wp2eri4eXQkKt1+/dvPG9bjr5vO5DwwA7373uze77btefGGxWBwfH9++ffNd73rhDLou5YtPP/HOH33/d7/5zdPdRoekSTy4VPLRYikiN28fP/3csy988P2xZtl2r3/15QZgvd9GSwbxcDn97vqsVoU83OtjWEyfe+6dV154Tj250P7mb/zrv/t3PnHx8CDtd0QIJjEPHBg9FCvm4KMf3J/t1n3f37l24/je3dtndzdlHyqwGvaa0n5lZEgERqZoBlJkv+22bUyk1RTAIIo0VfZA3WZFFVaEcbDZrGGmftfXdXt2uqvqgEBoTkp5/fXXf/X//r+aKmTdcTAkZBeMwKMWMRhDRcwhZEQ0Kzi+7hv91m/9FlglmuaTadH1PsJy6XbbztWQS3Zc6mbyD//Hf2BmxAb4EAPwENdqAJBzZk+b3farX/vyl77yJWZu2urk/no6RXjL920GggBI457uvJmMvhBVAxAkQlLVlCWWojHGFFUNgrKotBP23jnHIpkYu67LGeg8d6RhBzkPYOpdA6Yp5pQGtaxaEM15Ijp3kwAhEOiIUCcgcuPdEkBHym9KA6D+6r/45+NN0jl3crJfLpt/+q/+515Pf+wDf73SWQataju+d+13//2vH9975emnn449/fLf+2/R7d7/gXf/6Rd/J3WeqELEK8tL3bqb+6sjiSHmWEopjgnqkstsutju1vs9jKIlOI+dfhhN9xYwy6ycnyIFzEZT+kM73wiOADcOZ0aj/f7BwdA92K7aGMc++m+cQ1AbU7pFzQzY4UMF6cNjI9GjK9+jelSP6i+/jo+PP/nJT/7yL//y5cuXRyybc66qKoOMgEQEZse3bnt2z77rXSAZmUSUmc0KGABSaGqQAkQg4j0DeAB1hEhu3G6d55AiIKNnAMAikZkBqI8dszfnxkRkAxA5H9/GCYMIZJQePpAUMiIyEI+GZxMwsPxW8Kb36B2gAoiaqgkzOcaSk2NVMGSquEaAIfVAyIEUsmo2fZCOA4SA1aQqpSQtquOpMjNzL14LhTDr4t75Af3WVKbTA6onVMNr119yPJnVV4NO2iqIbPsOgMG0W3X3T1cnk3Y2nRw21ezenftPP/WcFkFEdubZzDJZMDsPa8GHySimUpQ9ErGqmmVXVaGuekPUkb9AgDDqZ5HFSIkUwBQLYSFEHvmyEgyVQQTsvH0/QM2OOiBA1HOyJAKagSHaAzzgA+6DgRmZGRi9xWBAIsIs2RSLioIZWrEMAEUTAFiCaTN1zvX7vq5rsVK3VZd2Z+sTX/NyOo2lr+oaCe7eu6lwvxv2WQDqSkpcHj1L3ibz9h3PXnXeTu9flBSlj999+buWdD+IIQ5Fy2qfEbu+L6u7zSxV04XKJvU1yNGVx96pKhHWic4QuzAZPCfnqOTNPvohDh4Kz5rlYsY5Des+xcwTXs4XBdp+V4h9jLLZ5yp0xBCz5hwdEjlwtS2m7cXDS6Y4ndUCMfh6OruMNqnrQ8esqpv1jrS6cPQ4UpuLvuP599w9vb8f9jFtuuFMS5dyP3S987KYX8oxHC6ebKtZjHG7OzHcHt/9wdn6pmM5OrrI1JSjPJ9elsIXDh83pb7vU9ypIQD0qUdS5+gBWRFUCIy32y27oKaAKGrsKjSngkOKIqICSLjvNjkXU0pRJ9PGew7BTyYT58hUSymgeHJywuy9a0YJtw8uIJlpN+TN7ux0czPlfTudLqZH3X6NUJsZQMMuIwxJhhRP+2EP24UhGxCHqm4bNdt32xj3Usp2vW6a1jRcuHAVCO+dnuXIfTc4J6Hipq6bljxrErl9fNPKQlVVk2MMztBtDValJPbBVy27WsGzn5BrUpaiCKKA6hjItOt3u92uqaT21Yc++tOT0Bb7VtMeLC5cXUf50he+8BevvDJrebpoaudBQOqq8tWrf/G9a6/d+i//zn+TjJqmunz54ma3a5jJmahY6YnQOSxoq3X/j/6n/+XC0UHqByXY8Fld47/8F796+epROwlNC/PF5ObteybEINNmst8f/8a/+rU6hDwoKpaiP/6TH/GhWhwulgdHZnb58uU/+qM/Wq9W/9UnPvHFL36x73tHfPPunR+89qpJ+bEP/Ohh00QtF65c/syf/GlBmy0Pjo6OEDEVObr02Ic+9CFHnHP+0he+WIqWUlabNRK99NJLP/fxj5uCFXnisSe+841vq5UvfOaP89A/cfXxeTsdgG68+WbX9/PlrI+DEV69ejXGGGP8/Oc/34Sqfeqyr8J6v3/ymachy8tf+1qD+NjRxTREM3vm+XfeXJ39tY//XJi24LlfnTbEjx9d3N071aHzE398+8bFS1fmwZ+cnmz7mNT+9n/6X1cHy8GkqPQ+XLh6ZdCy7vfTpun3XV1XlfNV5cWUS0KEyWw+r5YppecvPYdM2dnZfv3a7Wuv3bx28+QmIYcqlBQtixVxhorQDcMqxYODuq2p23dmkFLu94AA5AzIpgswku2+Z6426z0Fl7UEV5kaMfqG2ZliYqcCmdAhIjtSQEIyAxACoHOyj43BV0CIYNJ32xBcSoMhMEKOZdaGhClGzXFVVwUYHKJIQiwA+jDibVyCIrAhWpbZbJZKUdVQ+RjjfBlyTniOBQczM1VmBoZzRioCM6DD84ELQKkIoBqImaK6ilxFoBIqLiJVFdhBKZLyGJ4NbYvOBVUFKM5570Na7fv9zhSAoEhkV4XgkIwIxESKPDxOVsGZpTF0YGSRj8tBYkPkl77xVTA0wOl0ul5vp1M/DMNs0v/uH37yN3/n11an6eLFi7vuXj3Lhntl+tMv/u5P/vjP1p43+9uf+7Pfy3L/4uQjV69eefrpp8ep7Ob1NxXhWrq2ieuEsWzidDnf9as+paaZa96+jUj0UGsqAKiqhKCq4+VNxAAgyzj+PRzMZFy95nJ+wBvR6ueJa2/FuZ3/dkQ7TwKnMk68RKIKiEaEAIyoZAZ2HsT+aOR7VI/qUf2l18/+7M9ut9vLly/HGM9DSgBUlQgBgJ27c/NWTP3Z6v547ILzAA+MXeemE5ACSCaK5IEAwLrtin0IIYgMTJ4fyEfHnVkxMzMOUDQ7CnVVi5qqjAJ3BGB+kDj64FEr0CEwj6JLMAAoqqrqnX8weHh+mE96Dv42GTOWkcZwUucrKf2QMasvAoTmq0loZutuI4KEbd3Uk9m0aZoQ6lGelEo2w8Curuu2beu6tjZgrpb17Pj6y4hvbPbfM/O+aiazZyJv1XWFd1QtSOtY9nE4nrpnMJSCm8Fud3Ts/OJw4aXYqrur8JQCEiIxORY1tbwAM7MCoONuGkDNqGqCiIhkAGD2iqVoJtecIzQAGXAU8DCCoiKCQUHKZgVQkJjRlBggoSUEHYdvAFIFBEIDJDMSAwT1hkQgakbjN4CKCDTi1hFHDayBvT3jVFRcCKPiFwjRWUkZEYQzATrn0ItZdoG8d5J6ILcf4qbfFyyEOKQ4nR1UoR1SRIrAAEBIbS4eMlQUTF3JgAxIxA4LKjhDoNwPiKSGMaKxM62bcJnxVHIoECjMNU2zAJFSsFBhFmEmUR26sxTN11cUPZmZIJgzQqECAblpzLOqoVPHSpgYYoGh4WDqSkqKFrhWRAAVkZLVrEJQQCVQKQWNnB7mPLCCqTOpYzRDJYhFuhh7ybn2QcnSPmtfiaZuk0EdzBRR68a23S6EnngL0CFxXQeHIXhyLjHzbl/AHCAhITtj5mw4WmsRkcg7rqvQmjFhn6R/KFQGIECHxEwUc0+uYgJDLJpB2ED6wauQlIJEbGw6jvfUNI2qIomBmIkqAVhKyaAHi55q4srZFJQUeibD4swqkDlrjbQG3Ihtp40HdGpMzgJjseLcYCLGrjTTKkyCS93QJdkLJiQGY+ecCofgvG8QmUyrgMomoqLZEXvv2DmFoCBEJCIGKQTHVAiTr33OllDNzHtH5GsrKSXFYdP1X/vmyw587pMO8Y8//+evvfLNeYtRoFFNpTji1A1MnGNn3jctb8/uTQ8ev/bGq9/+zst13WrunA9WooICaqi5ZljtJDCtTu7VzjUte9SuS1UNzpFhmTb+xo3rqlAimKe6mpbsPbMHEij9EA8Ojtq22e46X/uimXyYHS7/s1/4eTJgpMuPX33jzTd9XeG62gx3LOYQQhWCN39842btuCtFJdfBF9Nhu77LZk3YdX1dhW3sZ+0MmIh5VO8v5/PGh9XJWYWciq7unTokysBipEZGDqmuayInxZj9ZDLp+/745q39bvdbv/mbV198PrB733tf9EBt2wKQC9X9s/XBbG5mxnzxscud5k2/Lb01CrfevO6GwTtwjEMe2sD3j9/cnNyVbjttptVswQjbzSqpOBdyigz2ve9+54Pv/0CPSI73+15E/OBVCzk2UGZVpDrMo+UhJy08n1z50ItPfOh9H405dd3uez/4/sn947t3j0/O7saUFUpOdrBoKuWGWlfxbrezRI1nV/mUkvesWDbdIAKTCeS9EqYAgJBSFgUI3pHLxTKg+QDkirmCSITIZGJA1o4iQXyLYApEVGKuKm+mBrLfw3IJXQdMWRia1g/7HCpq2/bWjdtt65DO46gfDg8AgohdTEQYc845z2YzZDw9O5svKjMAHAcqFBKEMeLybUckBmYSkRERpWpm6bzHmpUCIlA5GFuMWtGszrmq9mY5RhiiQYxVBYggioimCqVACOAclmJFBnYVqp0HkqOed3uAooUMVExJ6UEBqJkwcwiuqpq+S3fvbNo2tO305OQ0MfTrU+/wwpOHm+2rk2UDWEyRGX/t1//3T3/2946ODm4fv7ndnThf/cyHf/6jH/0oqFVVhUb0V0lEQgi7bltPXLaefBHu/8E//O9S7iqEATYAYAjIgDja7tDADEENwWxUWgIpnCP4zr+FMaduNP45dz4Zqo47T0RE0AeO9wfk2gfCTkVC5nFjKyJAZERvcaHO53p6NPI9qkf1qP7y68knnxwB3FVVjRKLkfkeAhUpBPiDH/xgnAZBMzBbKexZc/rjz/zRz3zso9PpDNihZ9CipVAI1954fTKZPPXcs04UsDzYVMK55AEIAHMR76ok2XMYc65KkQc5LOfz3vhUNYFQVW+jJCICMQEQvB2W8ECtYYg4rvWBHMGIyIEs4Aicaz784Z959pkXK48OaLk8xKoeD2TnmvrxbKUPEPOjPmaESagCotQRy4SMjw7oh9e+d9q/rhrOTmjzwyi+v3nndVcPwbeXppPS7ZplsRQz9Nv93fVwrG6LVajmoNGqmY/WOwzoGPS8KxgGMzVDJDUwIDUjNTHkogLsQggAGGP03mOdQBHUwEgUGBDHLDTEBwiNcv6fg8UIgQtAMRgAFMwDoOEIOiQe02LHLB5ktGDQI6JCOac5Ito5egEfylzGAfHBmF1ENYqag4OjBXiMJ7HIsOnWZ/dPGWi/7kHw2Xe8c1JHns9CUy0vPTlZVuCVHJ6cnRIGESAD51xTH3hXtZMrJq3AlDzlpKf3N0DDbn8fNXa77cnpbcZggshIVNehUQrz2XTBs6S3t9s7qSTvlrGrbt++KZrpQdue1HNHtefSTB1mN60map7VdX0BFeFQNZMf3r1z/d4GMPhqEqpm6KOTCGSExsBZXBHwPpgyQnV4cAGAqhqzeESOGUrEFDuvXHTfNN5Au27nQttMaB9PnJdJE3jm57OAZifVJi8YqpWpV2GAst7eZcr37l3zVZpNF01VI/hZe6iq293Z/dNbBLo4eI+Bts20CBiUJFqK5JwBQIo5h6CZKREGSYUbMBNFLZrNrGRhCs6HqmoAW6DuMF+OsVNBZk8wYWaVSIyeELCgARNdv/7DGCOAsUMiaKrgHCGXbXdcNbPZ9B2Oj0xqcEhOUkoipUQD8MF7X7F3ioihz4o5lwyWRaNaIeidMxWetoHRlZjuHB+LDcFBLrpZ7YdevvcXbwRHJalmEPHrNZrWRYtKJAy1r5wrCrtBIhGlWMygqWdAjEBVM1PFfkgKxswInKTknAn3IjZp5rt1N6lqZ7jZr5969rm4OyUsmPsiw9UnHtck29MVCEgFJXYvv/Tnr12/d3xy0rZtzrkOFaMWKWCKiJX3oeGY9qY+Je33fexLNJgvCXmMdhLnnEg+PJys72fJ+eTk1LeRDDqNhMxE67PVn/zxH7u6niyWly4/9szzz3V9T0TAlEo5uHThi9/4OokdzOYf/omPYJbrN2+VOBwdHe3T8O53v3uynN8+vnvzxnURaSeTk367yUNVe3R+td+enq7IgIhCCPPFY1evPPb1r37t5a+/pDEfHhxAkcXh3C3cnVu3+xS997PFfFI5ILxzfDxfLM5O7v/glVceu3hJlod1XZ9tNlRVX/3cFzebFRm88K53D7v9cjLrtzvv/de+8Y2/8nN/3dVVu5jeOTvTzerV77/SH9+7MJ8vLx4FbzXRq6+/zlCuXLqQYyEr3/nG11/4wI/64PsYX/v+K36Iu9vH+6tP5KqZz+eqSuQMSJQMsBQDkVGYl50TMACSgWQgz27iJlO3nD19WJ4cCsQu74/Pbn/n1W+9eu3V2O3jNvk+MNe+J0RWsShFITj2uXShraeLer1dFQchAGdQlaqG4JAZEIWIwZVRNI8EBop8TvQFOc+LZkYbHXYIxLA8mt29czo21sPDEGOaTFAAJy2mlJ3H/X539+76+Xde3axOdGT46NiXVGSEkst0OlHV3b4Pwe263RDLZMLnZyQiZkagQmqA6JD4IawVHhDMUaQwwzjjIYJzVlW+aUa2QBmnzDz+fXp+8prNkcnHmLwPOefxrnV0WO/3Q0ogYk3jqqoywlxSygMzIpqCAAA7KKIOxqOZOA/O0cgBLqWkLiFiSsUUDg6b9apH7Os6sMfJzBXJ987um4HsE1PNEEopvhpuHb92fJf2u7hYLGMHNtDULxjdMAxtPYldhMKlh2l1oENishg37aLd3N8n2fmasAKzUbfCD1eWb3uFoHP2r42Hu9GVZ+O9jpmdJ2YOvlbVnCXGaA+uheQevqSMAyGOE6QqsH9w+H2wBUDkcUv7gJMEZo+4fI/qUT2qv/xi5oe47dHOdx7oAsWxU5Htduu9v3LxkuWCzEhopZDn05OTf/Mb/9q0K8jq0AAAIABJREFUPP3000eXLr/00kuXL1/++V/8xd1m9Y2vf1ly/8zTz4DQbrO6c/v41q1bd+8e7zabGKOqSrv8lV/5leCrXLJ3lZgE58yMznUXAKZIxAxABuLPaYLng93bFm+jie98NDEEHH/18GYID1wNAJAy1JPFE7MFFEspYVNBUTgnS9BDMqOeM3ke4BoRzg9pAAPEhhkyHFx9xw/eSKGNYGW73a3XZ1oXYBnS2Wp/Y9FeSnl9+QJLvytptzk76WPmugWecpiQVrNFm0rP3iF5UQZFR04ZBUDBkIBoXBiKkUsKGRyjF6hKKRevPPaxj33sU5/5N6piAioZgcQewmLZCFXRoBgAjQBGBEE1TIpRQMEUDRFHxhrYaDjHccvpwLyVwd7qf6NUiQBYTNVITc9t6wCAaiaxdLdu3etzuvTYlSeef9JYu9t7sdyXbhtX02Z6tjuRhD+y/EBgn6D4asLBc64my3nVuE2/H3phDHVFQC6EOUIopUZtgJERVS1HMRBJxMSqWooYDXUz1aJmRgwlldmynda14PLu6iTlBnTK3G6390H7pqrrMIHCvsxEB9G+qiocBmZWYBY2ZQESUnYEtT++e5eQLx5dotRjSTUUYyKDlDUPaJnqdsoQqjAXxXZSAxSgqogvQwUw6Qf2epd9KebAKnJNKmKDmYuEVFVV8DyfNFKKw0gcBt0iYlV51ZzTllszSGYmmWaTq6aOrCYqMZ12+9Oqhn5YGYbZfAHkSylZIMUiMr58MCKP6bXOgw9OeSilmBqgGkApSp6CbxFh3Ck4v0CrRKCu2qKeTKMigikAA3tPzpHjerChlCy5sAPvCiDlMriQUaXyoQ4HUqax9FrOJjPKaRiwgAC72nMLdhQosL9DhiKlqJh0RhFd750yNVpAhz7ndbc7BTYCBJPxZ/DeXXColy7EixcVLOdYxAbRoUj02KLNpKBZsUBglFIal0eoaIqOCZFzGswwKhRVBWJmRHBI++2GEfb7Te67q5ePCJR9KMrBNWb4+FPPQUpfOf7StGlRUsnl2hvf76LVNfXd1ntf121JMZeOGR0BswsuONorJrY0ad1+X5oW0HC70eUBIvmcu+l0MvTChG1dp0FAkQHJhThkNHDen5yuQlsLElf1Bw+O0LGaaREivnvvxKFTkOl0Pp3NncJ3v/2duvJC9It/62/duXc3qUyaVmOeTiapG97zUz/hm1pivr86K6XsNuumqubzeYz9Y1cvf+UrXzm7f7per1lhWjeLdmoATdMc5yJiQCXUtZgy0/Xr1xeLxRuvv576Qet23k6kpCZizXx6f91vt8104pAvXLzUbTaurorIfuhfv/bD5PBkvztZnTWn69jvzdGNe8eXn3psMqm//82Xz+6faMwtec9UV0F2+y//6Z9cu32rns7W90+ODi9mKXdf/+ELP/I+b2pIyATMsWQwVOIQQkypzyPRhpkqh1wyQGHKjAB1qXMxT64OzeLx5buffaFwuX38Q0S8cePmrZvH7lK723bXb9xgR+Tt6pUr3Nir17+XE7hQkxsMwQo4Bh/GkUlCcD6QogJr1jHDY0wAAQQEVqDRDY0CY6gjAMO220yX9epsxw72fQIAMpjPZ0Neh+BKUVANFazXZ6Nx/QG1dTQnqBRAlDwMRFRV3gcWkVnwIYTVaj+ZOEZgcohEVICAmdmNI58gonfOOULEUsq42/R+9NcxAj7k1saoRIBozjkAUwHnKISASCkn585zWWK0nHLTQMNgBs6zmuQszFiSEUFREBE77zyoeTxaGhKMH0PVVM15QmAiyklTSrPZZLfrJpOJiG33GTk1C8g9DAM0FZUCTA6gIKtKqRvXd1EKAUbTPhvWwe93p9NmYcFKKUSqkkPA/X749d/4t6EiBs/BzI2vOqNRgVTPg6cfuBURgGw8+AFIGWWa9sASiYSOCJn8iF9HRD0nB44ZCCPAVs3Gxy2agiqQAaEHVISEYAiOMIj25xZ9RDMx00cj36N6VI/qP0Y9FOmNh76HEPAixbHz3ldV9d73/wgGP+pUJGXniIgQTVSZGR2XUpxzQFB51+92f/LZz/5h9/uTpk4peUZTEREiqMDI0eTyY46cqTI6APDMAAYIpgURyQSItAzkPEgBbM7h6wCgYPqAYijnFEITRU8ABiaEQIgPiIWkAKMVr5Ti2SOBAZhD5koBwBFBFhVC13VdO5mBQwRQhTLuR4lMDBGRzMwYakMwBfTT9//oT/3m//M7HKBLZ8A1PBhWQwUCW/PRyFWzzZ03b65390J7IFh7dwXsYLqYffc712jRhlBzaGOUSX0Yh5wwEWMGAdA6BASQgsBOFLMq+0k7PXj2+efe84EP+Lr+6Z/+hU996j/UwYnGmPtJ0yBaH3tmn5NMp/OMmHPMRUTNCQmYEaWSlcput10uLntPeUiBsOTknLIvjLjv1HNwVKmWfh/HpDVEjlnqppESmcO+206nrYEUiexAirx24wfrfe98lTFnyGK6L13XbziAelt3a/VWckkWmVySHYcDNQN2Q4xCCVi9J0cUYyfaATpT9bNgwt4pAToiK2JgDlkFaz8NoWEkU0bE6aQWiYEZbcvtvh/uuzq5qgENZFJVvZb1pDbLMm2WcbtvJ16KMhcuVgeOKlJKjBE8CoJJ2sb1ZBmgGMCAoA6zaE5JEbIMQupLrq0s0oBmE6D67sn9p55+yqKyTtAWCPNSch12zsEwrJla0TlBnXPJJRHOCOuSC5gvOU/q6aBM4eD09NQ5VR2AYjfsycUi0jaHhBVg42jKDuIgTZVU+z71jjBLiUM5PDqiBCpuv+sQsaqCQ2SEXLp9tzIrCoNYrqsWkVRy0yxBPQIzsaiCFMYpuIqIuz5VFXdx8OTURHL2VUAiKYrITJWrQwhsEBVkGFIIActUlH3AEJJwvx821YS19Cn1Kp1zgQhS4pIAdeLccrvrckYlKkNEHlw1ECaVs8nkqLjUtruDuROjfS9Y+c73DHB4GCSad40pIoIPWLPbDbmkjtArWiEMvhbozaxt21F8RkwcGCUVARQRMUNiZEIQVZUsUpxzxKg5NhOKZTDCWAyoAQICd3xvdbSccdNkUo/ojSAOBBBcVS1aKYjA0+k87ndSiiAy++1q24RQ1Crv1+uYE0wnqEqO9eKFq7fv3f2pj/3s5/7s83VdD/tu6HdN1aoCiOWUUbEJdSraVFUuJlm77e7ChQsxZeecmN69cevWrVutbzjQsI971wfi6XJJTI899Q5wNDtYvvLKK2dnZxeWB478X/1rP7e/NEVRzeX2tTdr9m46SykF53PO7D0yK8F0udCUKfh9GpzVp5t1O5n0fZ9VDKGIlCib/W67WmvMlfMOzHIitZZc2vXT0Fpjoa76lFfbXRN8irFpmul0trl/dl1g0DIMfSPFOTcEDDxd9XvbrfvUk2Py5HwAEiwlrze+rqQfVkN/uZ5Yv5/4alidfv7Tnz66fOWF972vnk2NidtJLJmIHAes3TAMcz/JOasYkdbI3rNDyjGFioNrNru1Y1eGQsaL2fzgmekwpPc8+2NSMCd1oXIhFM1YYYYUJvSP/7d/dH97x1eussEEgg8xJlOdz+d9v/e+MpUs0EybnPrQNrt9T+RG95dCVlNiMLBQQd9BwxBz9C4YCo39k7mIILmkJgJ1zSIWkyKCSOa3RXSagRRlxrpxJSsgAY69LI23pCGWOoCJKtF4SRsBS8aiQog2AnJVISdRE+e8iJSiOUNVIaFTVecckctFvR/xtyhi4yjEzKOfr21rRFQlKcUxuAZUgRm84xFFQAQ5JyLI2UKNAJSiGJEUdDja7IGIVEsu45+MAGAgpYCajf+oug6qqphdAAMcoomAqwEgc3AIYlBKAUIALOTUeZ/5JPv7wVW7XT8/WOZ0TwS54n3qr99441vff+lr3/rindV18LFAT8wAIGKI6px7cHA7V12K6JhbTuRwFMrqeb6L2YgdMgAopSiCqpZSREwNGEZAu8r4UKDzNJ1RNMsEKtD3UcRysiIAZoTG3hGxmTx0Xz8a+R7Vo3pU/7/VGFsFAP/Jxz+e+943DQBoShSCqypQfeyJx2+8/oaKHBwcILCvmmEY8r4fFeqx39fBa0luTPsvKTAG73OOZvbk1ScJHTzUVIxiCxOTjN4DGUBCSeAMNEFoHn4m4HNV/ZifnFNmRg5kmlJKRMieHspHYVzegRhocIigCix2HqVlYArFGbFjAGunrYFmFQMiIgRQUQISzIjIwIAKQNvtsGzqvNb66ENPPvk3/vAzv1EFmi9m5CeHi4vKwfsGsFS181UT82p6WM/zopk+eeHSc1WYeB822x05DwwuhPVuP20vbPbiaWJeFkcHk0ljJqoqYJPJ4ujwkql74vGnDy9fBWRQHTWvl5/6K+95V/fS179QhWqxnN8/uY0ky8NlTPnC4RFycD7j4Pt9JwLkvIBL0t87O+3S9hvf/IsmTB9//NI7rj7msELgqfcVqyJshgIWZTN0Xbfvtt77UsoY7tY0EzMkZA7OHIkOy4PWe4rbzk/d5mTVb4Rn/mr3hEC+eXwzlj1CGbouuCrKIAAFZLDogzSt93UTdYglpz6KJuf90K373dp0t97kaXtxMWOuQuWhqijlbn26QZLZrA3NtKTqiSvPn+8mRNFxjH0pQ9PswXWTubimirGpeF57KQXb0F46WHpbaAo3btxcn/VZI9oEIphTQzU0Fc2Ss4khzmdtVbVYgMBhgT7G9ekaho0ZQHEmTe7RT5bg3H4Lp2c7Qa3ag9lyCTAHWwR30Eed0Ozs9Nbde2dSksoseE0Sd2lzeDRz3kGGvs8l6WS2OFjM7qwsDqeD7hX2hlsXoq8SES0Om8AtyiK4OYInaEUvF4nfevWb08lh01wiN6lC64ik0MBiJovZjBnundy+ceMeYJlMmmFT2rZtlwc8qSbNBC2A1sFPZcz6YeA0aCkIzFj6eNr3+0iApojmPXvwzrsrjz2RhghoiJJyd/funa7vANLli09SwMPlxFVpt1+X1RkO06qqQDClkmKffUfgVRAKRfIGE2Toh9390wF4e+kyLQ+YMM9nhUGfWIVQzXOq75/sdgOFmiwPi9khZGjaigmI8HB5oMaqucQyRtGQEQaqgyFiYDazKoSDxVJE7ty5U3LOMRdFY4cUzEBMvSoBOFQC5RrQoKR9KsDI9eQAyv/L3pv/2nqd933PsNZ6hz2c8c6Xl7NIcxApipocy5IsxbZkx5It1W6S2m2awnahIDGSFgiQAimStBEyIrUb1C4iJwaKuLYKJ7ZkR3IkS7JEkxpISRQpUiQvycs7n3FP77DWep6nP7znUkb7B+iX++Dg/HI2zsbe52C/77O+wyftHyxevHjtwpUr5ItFt5yCVFW5itFDGk8qX67FHgOXZDB3VUqSY+pXCYEn43G1OWpWXc7x9Omty5euLhbpvofueeCNb37xP/7HO++45/4H3/R7v/cfVocXiiI0i7kvTIlAFRQ1C+ggJuDh4eGV6zspxlE9aprmscceP3f2llvOnGurRVVV+7t7zzz9rJk88sgjbd9EBAvBE/3JF7545+133HLq9BvuurtywYwp2csvvfr4Z79w+y3nxmubRnh1b6csi4PZ4ZseffMXHvvSW9/8qPTxcHe/6/prr5wngzvuuOP45npd15cuXwbUAWGdGU+cOBGIl4cHO1eu5Rg1cVGVx06ePDetm6596ulvlWUoimIymVzfP3j0kbe88sor57/9Hefc9rFjMbejtenWyePO0fnnnvPZiuBDXa36duOOrfG0iPPVfG/mmO+99TYcl7p/ICJtynsXX/OTSVotnnnqyYwoAOB8WdcuFIPHTkT6vZ4deu/Esve8tb0xqkpEdHU9GY+cr6/v7U82NyNg6hkhMdYS2dSPq6rronfBodcoo9FEU/7Rd3zwS098fufgyhSIGAQWOhgjQR2jZxdzLop6OV9mhdi3Re2bJo2n9cFB47ymaNP1AsxyUua8mMN0WqxWvXMQKgq+JmIRQYTZfF6PgJmZjZygAREhkHOQUhrK/c2Gmk1VVPIMwGj6+kYxFCvT91pJzRSBzMwk2wAAVDERQzQzIoJRXR8ezlQg9mZezKzrWu+D84DAAAZGAJhVCOz1LQgACJCJlBkByIkKMJNzrIaIeJScVwME53gwMSo4JtAumakIqKkIEL9uL7LXsx6IBgSmagaCiYcUPpk58A4cA1kGM6QjA+3gA1LrP/347376sU+0TV+FUjPGNlblOOdshGLJOEVbuVrLMYKYcvZamMWUzCwhDrbY71EuBqflcHuAiIRkNxoFXneBAkLTNMPqaAZMPJyKOpdu+DbtaGNXkAxJAUgJkxnkNEQxWJVi2zs3PDUww836lptzc27O91X6AybGw8P5+vq6L6rcRleW5AvLqek779199z144fz5U6fPvumtbwcXHnrTwwgIjIPrPZl572MTvePCszpigpxz6nrn3B133AVD5TEimJooMppkAACV61cv/adPfbJpV7ODw1/5lb/pihoACAbv5aDgkYEhI6MfTJuiFIoR4nDRM0AGRTMDzDcy0halV3CegwF02iOaRyQszKztIw9EBWIAiAqOQM3EDMEzYpaMJt75YlLmVv1kBPncj7zvf/z6k88vmivZdklaixbKDemcFEZMivVo5OfL/a7X0ZrPOYP1ZRnW19eB3HLVIsw2J6d+/Cc/uH78VqASfAuggAKah5JnEANwQJXGo9g3OgZKYAna8tF3vdd7//xzTy0X88l0C9kWi+bYiZMf+OmfAV8dXLn2lceeUNiPbevrKnejhx6+97c/8Y1krTGtcvvq1RcuXv02CHt228dH041ghhdfa3I/bS52s9lMLW9vbxsCk/e+KKrx7u6+iIynoxMHm4DpkTffXxUFtslc3+nKiI0ByBC5rIu8avoYFYWcJeuRnTnzdZC0r5YARmLQx+wwIkvwLsak1gZv/coMOErWvBiVU2YoyGISRCM0E4i95MRgxMzeiWqvsjDoHKEqpmxdyyq1q2qHqyJQ382bBY08EtSmS4QcvBj0PJpQ5bJGg6yqWVomBADphBwzuNgLQ6VYckkEqyyaMjEWjscmIScDDAjBzFJidgVYpRqQWY00b6klsEOkrALghZ0UyD4YQeIAREqs6CTKrB6VpjFLdEH7FCW2opJSyjmTpcE/pVIQBKItSW1MzxoUhsG72rlScjZDEfGEACISc14yNeyACRwWwQ/WL1DLJpGgQDSRBGCEDtEDElHwHkR2yCsaqGZGM5MsESA0qwiAZuBc6X0R4z7CGjEE3ATukJLAQnkGbm5DkhbIYSkGpoJoTAAOYsJeFMybjsDWULwl7ZumrsQ0AS6Z52UFRA4sAjJgLGsUbRgxBL9Y7lfluKqO5YQIJeMYrTJlhRvZGzVXlI6JAIe6J4nJVFQSGLFjpKGOT1GFGHPskXIoHDFlETEEcFkMlX29dun6YRlse3uK9aSb77FpTEmygCWPwEXInWRDAg4cVHLsIhNaQiuzD8iOdnZ21Gg8Le+/76FP/6c/iVFffvmVoq76ph2Mp4SqApoNkcxUxFQUjRxhNgG1uiiXi+Vv/MZv3HffAxITMwfkuGq7VVN4BmAiCkW5N9v/6pNPPvm1r5f1qOt6JrdaNadPnNrdvfbCc89//cuPT+rRCDkYHs4WG+PpInXLvlk7trl2YlsCv/u9P/Y7//63s5Kry2a1osIXo3pnfz9UZYyx7ZfM7IRGdc2Ae31vZltbWzvLbpUzNosTk9rYFVXZx+irOmYpqyrljEmOlxMmStcOeK0AMyRS4i6LCXi1GNNoMjXmNkUyC95bSqH2i+VsXHDT9Gip75blpK4crdpGACkUhwcHL+8fNF07Ga/Vk/Hu7u7BlSYE5zymfnHy1NZ999/t2BaLGRCOpmv3PPDQ9va40RQx+GIE1E3G02tXDzbXRoShCkgGZVmKCCQmV7z9wXf98Fvfe/7VF+er/Z3dK5/72u/M5/PZbFkENxRXTkaTVbOyBNNpzcyzxcIhxFVbEAhAjFAE13VdSgJGRaGrVR8CqAKSquWui2BU1aGsAli0o4ZPgCG7bobIOSWzGxUjAEbGhMhH5v2BIoCv18MYgQ3/UAP6HYREsg4GZkBLMeONvpDFYuWcLwpeLruUcl0H7xwTm/UAgMiIZIaqogJENxahI6Pp93Bzr1fU4FDmRQZDnhLh9d1piMl5z4OBfEA0AQDx64bYI4QTIpoBoNqAcWIHiKCCpiaDWRaIDMEDAZogqCKYwX661q7Mewj1etdFJShGPDuYBR8UBJwBZ6gwe0kE7CAkZuaUsggMVkwA+P+tfN+jsQ8x3KHn5sZo3+ufKxAAMzR9nagBpqby+o/ADEzA0EwJjqqvyZRMQQVUwQCc45uQhptzc27O93O6HEsX1tfXwQyIXFUOqxX6MPIOAI6dOPFf/7W/jt5DH8EhupD7HpKcueW2EydOzWcHs/395WJ2+eKF+XxWVoWqzZfdxubW29/+9q1jx4YrA5i9XiWC7BENTP/oj/7o8OAA0B588P5iOk0QEVAAbcAKHLVPcx6aKgCyAJIDBANM0TweYeQR0HIAjjkn8s5jaeBUCBlKcgoqEIdLbBkKJFIAGaJ9okjkmQhRJBGxpRiKYrWaOeKynEICaRzX9/7Nv/Wr/9f//Q/aeBXBwh57mKyN1k6dPMVcbKxvStLpeGc0cjG1q/Z618YXXlqi8eVXr1V+XLjVX/l7v7R+6hSkDNSDVgAKJkNdGKCCIzAGQwrORFQjM/bdQVF6qBOk+NDb7rzr3o3PfuaPDw8PfTFiX7/17e8H2Ab10zX/Yz99+6svPiO5n+3v3HvvT1Xb3Sc+9fGc2jAp+r6fbIe64G4VzbIfRz+RJJBo3oOV5VrTLhFdUZUpJe8K9oUZnjl9Sxd7wNw0TS/zDN0qNm06VI5tv0AqdveuPff8d4xsb2/PeRPJfWxVte1biXht//rpohgHUtW+067BvlNjTbkH6T1bCLIxnZ44sRnChiDGru/6w/myN0vNam4gO9cBjBHC/t4S0YXgx7UzbFQiY+84VuVtxJXUVYrji68elMVsY7I5PT4NxqQVUahHnEBXMS4Xhx22ZRfAkiMLHjX1k3FtZnVR1Uhq7nC5jJJns7Rc5nFoQyjaNpvEMhh5CoDr6+vHT5xq+85gJBIAiZhSzrPFcrbIfQxi64Ttol10aQ+dJkt5r+97C1U9ipWmzMyxS11Ml6495zweO75WjcqqmhalV4G62mAcMa47Gqv4qqqLULdtf+r07aB8OGsRkogzIxMAUFE52L8e00qlKUpizuOxG/OmIS6XS4Cu8IbQE0jfZB3uoki6vo29MoEas7cQHJikZCa6bJbzrGS0sXHMsZekiMyMJiUigNnO7iXBdtkSFxEwiUTVw9j3jsuqDICMlsDyEXfFWy/ZJNTVBLRCSoHabnlVOsl99K5fLpd9xBhlttqJedx0qx5TXYbKlc6PJqOKOMz2FyJFs7QUGcw0RYOYRL2opNwsV4QYY3/5NfKBVSCJxBiRHIoHSzlJF1POTQjeICEIoDJzygaKWdKlC1e31jcWywUTqqPri65rVrfVLgpWY/YKy9VsftgzjU0CIsYYGQTMJGVTW2Jz/XCHGYlK5wszEKXf/+SniqrKJp/73OdT6onQEcZmVYWyzd1QTIKKklM2Q0NANNFxWQTnd6++3MwXT37liSsnXo0x3n/bG4qimNTVyYceRoaXL7yaTanw58+fv/Puuzy7uGqffubbV65c+drXvubL4Jjf84M/FJBfe/l8Y2qEewe7MC6nJ7bbHNe2NtRRqzmM60Wz2tjePHvu3KuXLpm8FthNJ+O2bU+fPksE7Wr18iuvgEkdiunmuqpu3n5L33aPvumRL37h88x8bPtEqMq2XTnnQgjffubZEfL2+kaBXG2FObUH88WFa9d6zbedOlsQBmQF63J6+dULnPTYaDwOIeUsKTqGtm+WzaKsx/fcc/di1S0O9puYYsp9Fh/K+26/M+d8bXeHYtyu6/rkWtcvJ+PK8yT1828+/iXT/vSZ48TcLQ7+bH/3zF333vvmt104XH3rmW/sXPn2V5548m/893/r+LFTYDrId4UPvfbjehqTuVB55x66a73p5+UofPDnfuzXf/3Xn/jaE3VR33333UTQ9/13X3whrjR1MB5XYz9aNAsjSl1nQddG1K66sixj25lxXbAfuyxNjCIGzOjMdV3XtikUJAIiIiJDUVlKMuweMQIieEZmIgJ0iIhHvHdQRDiC+RCQgIgM6FgzBEM1g6QxgfeDieYGdtwjIo9GYVhHi8KDoeShjYsNFHAA4pKZqsINWyMgDZxAPMqzERKJGRyRYs2IB43vxoajKsMCpGxmxGgGJvb6FoQAA9jghoBmQIhmqqIGnipHAcmUI2g2Y8mUVB2R84pDtJ5oAAllyusnSzBb5SazIsJCZpG7hMnMNAsDeAGKYADAoCLDkYoZgoGJ5gGWp8NZMtIRxAiPXtINic+OEnp5eDNvvFLIpjklAARMQ06S4agMjugokq8wbHdqhgo3EpUMg+9oGCK+ufLdnJtzc75v450XFUfctZGZfQgSI4eQUvKeRQSJ0TkQhVCmrM45FwoAXHMBiLbOnAU1SBECQ8rL/b2cMzEw82hzExBVhG5EnpEYEFLsfPDzw9mVy9eK0jeL+Qf+0oe0j1rWDEORi5khHSHEoXAIAH0viFgEGj6FQ+CcjA0tAzlAA0DnBmuoOc049I4ceVWgRGxVxQxVQMSQmJ1nDwYiEr1zSAkBy0JfPv/0J3//D378x99/660/EMKIA4AB09k33PNDTz31+4QZJaW2K48dm47Xsjjvt9bqE1evPp263eCBWNT63d3rVVhbNen+Rx787/76R7c2T4L34Ide0OHKTIAgKasZERIOvFcjTwwM0P/Gb/6q9/rgPRvHNrf292dnT93+kz99wdF9AAAgAElEQVTzw+2KvvSnT125uvRh23Kdo/lqHUDOnLvTBQW6F3rXN/19Dz340itff+niS/V6GG0o2VJjhwaZc0JWwgSdWJlyJ5K99wTgnKvrugh1EqyqUVmPmvZw1eyZ69XaxXLepzn6JJYtS9POD/f3QlkUzF1cMtJwmfSeUtTD+cEtt55DY0su5ZBjmWPwlYBRlug0l4GD88c2TnaJdg4Pk0SFIqaVY1TrzKxpm5wByfeSEEjRe6lA+xAcU4HmSzjWtSq58H5jfcJFIcc2S42HpEbkECVhG62LqK3BXPqec0AskFgxRQMlS1lYOkzel1lQjZVUHDYt5KxZipwk5+ZMafWkMFLAEEKpuVJmF8AHiH0b0xJslC2oBvJ9zgvink09FwadoarZqulzjqFELsBkzsW+AQxxJNOJw03kMvhNUydCqgamrjQ/8hjI+5EqgqGBdX1D6Mqi8CFo7ppVI6nxDpqmY85nTp1W2Ii5b9sVERoloiTWmpl3AcgMslqb1QxIBatquPFQAEvQ5xRXy0YF19e3mZkoIDARh2Kcc845HbSvICL7NW/euRGayxJT7Ef1WlWOGHyOoGJmZKYUGvZZkTUzEQPUORWSVNFLmo3GprpETEhODPuUJpOJ5jkzNc2i7Yozp7bbxnJWEwZwYAxGIpK1QUwCzhEmUXbokJfLhYgMTY9oigaDbC85ah876ciRcw6JAbwISM4AnHIuxmWbY6hHi8UMQrma9SLUB8htj2zOs8yjpJ79KKeEapZykp4RyAMDprbLDAjU9f14sply9CEQ4sFsr6idZJmORjklJBQl6TN5UgUAPQoMqSGTGU5G1bLprl++tLW53sznm5ubr7z4YlmW6ey5mFrv/enpCRE52NkZra0BU13XGxsbg16xMz88mM8+9KEP5b6/8PIrG9OJU3glZckZgitDMe/706dPM9g999xz+vTp2WxWFAURnThz+uzJ0znn7zzz7PbmlqgBIXvX9209Hl9fzk3zdDoN3mmWPcwPv+2RY6fPXvrE9WlZv+HOu5pmNTl+8vruTuzbvcV8fOxkNRlbG31ZeE0EiILS57IepbYHJGYej0a7L+1r7ANyuVlSCF1sCZ05B0Rd162trQfnDmYLAOoWSwWrfVEzKocZUYwRRXK2EAIzSs65T30bpW/33cF4MoFW7zxzW7uYf/6zn37wB394tdr7wpf+uPA1kXrvVov2+NZ27NvFYlHXo66LooxsqemKmieTUZeXBZ796b/0y09+5dK//Nj/ZmbjtenQ6rFYLEaT+p/983/yd/7O33aO/sk//dg3v/nUMl8aT8eHsx3pVqh+Y+347u6+5r6qPTuIvWTJha9Brc/toC0NJv5B8JFsqoMtE9gDgkdUI2BGRNSYkQzMkOwoba8ACDkKISHb6yEJEcgCyDfEKBVGJGNAXCwbZo4pDRF+ACrLMucMakQK5IbAwzApATsgVSMBBCIcGE5IpkcGATIz5xwTIoJCPxTADHwkBSFgkXRUa2IwYNkHJt5RPt5uSGqDidIAQREjmJr1WQEsmwIIYMFkKmZEQMigCIAxgyy7GMEzlKUX0CyxGJcpCSGigmNCQE0J0BQgp2EBpgEZpaqq9uclO3hdz0QFoxuC3aDfGagBgGNQAdGjPxmYIGLfgRk4B8PrGhZZAFUdOniOJFwj06xmGQi8P/oDqdzM8t2cm3Nzvs/GTjRyYlbWFRiAGTk3YF4NCAhUMiHklF1ROF+kfARhE1QUI2AwgMCgCs6Pj58FIgCVlMAH06wAhCCmwwe+qvhQ5pTEIKvlZf+X/8ovAHoqStRiMPEfVe0PPZ2aVRM7KAsBSACGKGa9AVOoEApEBGLVBlNEkpzU+Qm7CQhYBiNwbjCVJJDIvgQwx8OZaEqSPDNgAhBNDRUB0L7++BfJZt999tm773nEFCwAETi/9fa3/NSTX/1izNfGNfd9DCSM2GfKUpw591BZn7r3vrfuLS5cvHz+7Kn1Rx/6i5Px9lsefmdZbcZW0NU5RcNEjolBMxADArB3PFwCjvIOqFmTdKGwY9sbTz/zdU/febmoHv/y410TTcLGxi333Pvorbe+sZwIVuqNYlR25Mo1s77vm5LB++LsrSef+OYVgVZRhRJR50twhK4QcEJaoANXBO8oeCYCJMNsJhpjTNGqahSCU5WmXVZTzboSW5HrU7d0AWJvVQjr0zEwLeZYuaCYUUWiqKkadH1TVUWdyzJsEp2au6B50rd9FiBTlTwOlWVS4ZzAu6IahZRnBomcb7vVEWQRU5+WZe0NAa1XUDCoyk0ysDRqFlqVE3YhJ5HUgM+aMfDYRFU1cy+UBLXL0ABYgEwAaiDgwKXsyrBlJGuTjT5lNddFSRJ7Teao9MVilquiXltbW67mnRz4ei2KJwxFuQ46ijElnfexEWXntIMGnfjalUVYzJNZRvBk474DZg5+rIahyFnmRnG2fI380gwNR8SFCvS9dzTum4JdiYg+OCJnBEn7rFCEkehASoYuMpjlHIjIIeWcc5KqrMb1uklPWmZDNBc7ITJJS2YLHihAzC2oIolAQ84RJkA0dYRkIIjRuQACSMQA6NAIVTX2EYBCVTj1KTlXBEI/qqdiXiKjlWUwx7EsCs9smRA9k9MsOedM+4hiaOxxurGGUsXeUsbg17rueiRtl/PD+UyM+p6Rqp2d63UBVLnxeG062ZzPF3W5dVSibqaa0RTJmJSdoDki13UNRajr0vug2t04o0ccevjQGMwzplAIgahixpgymoEas3Sxd8Hv7++fOnXq9NZtly9fRSx96YF6w+ScEkkZQNBLzAwFABTOK0UH2RETaOrFKsgC9WiyWrbkqqwSc97a3lg2s/GkOtifj+uQ2lyX0/nB3BVBcwZww4EWgBEhmHbtalSVf/ipP3jnO9/5yMMPPffss2xaOl4sD1R1fX0dNLer5a23nF02zYlTpyj4PvZt7A8Xh5vHtx599NHNk8dis7p46cLe/FCaPpS+AH+wWljhyuAvnH/p5C1n7rz1HAGbuf5wsV6O3vTIIzmml1999fjx48v5YlzV99/3wNb25ne/+9227wTBENrYR03Ht4/d+54frl1wofzwhz/82U/+kcTkkHevXcfCGXG1uSaF2+ua9aqax5YLtqhBINTT2eG8qEeuKFLK/aINoXShUEcNyKQuNS6hz4fL1XQ6ReSUkmdyYCmn9fG4T7lgim1nhGwKmsd1FcqRajYzCk7UVvsLwpGrT5rzQFiV6w89cF9PVtThx9/6yO7Vrz79ze/0/aJZLcbVdDlfjUajqhwREaBvYvQVX9m58i8+9rHZ6tojb77/Qx/8ldtuu/e2s/cVfpuItIfUJyK3ub6FaBdfnpNOUGF5qKXbvO++W7/6tcc2t7djjClqt0qjckwsbbvnS6xKv1pZ7DoDcATeQc5wA7sHiIDoEBUMHRvzQBhSJDNj1XxkgSQbXKBkYAhgIAKGOvznELBhfj0eNghpN76biJRl6b0nohiTqiKSqqaUXBgu+zrsQgNTgPjo96jK0Y+UEHnI+YvKkXrPw3EkeM9HEHZRO+oCtRvkcSC6Yew8QtKRmdqRbmbMw4XdmHtyBAAkwO7olSoBsyCCDYXeJEBgBqMw7rqmclgURZaYkwBA7Foi8L4gQUTwwmDoHKFY0oT4PTfp0JeJ+HptqRwh2lHBQOWoDmewnb6+oB5JfHZ0K2JAAJiTIgJwGCRBVTMdQB02uFyPnojQbGjoMe9pyFsiMtxc+W7Ozbk539chAFNVkRx8EDF2lEWZSRUUgZhF1ZUVqAACk0eELIboKRzVVxIBINhgYEAAgOxCzFayEpmBAiESqZkBpj4VRTGdrv/iL390XNX1uNaUCMDbEZb9BqpBTdrYz8qR37320osvPfP8809dvPxSlrbvV+cvXF7FwmEdXPngfQ+e3N68685bb7nlzJlT51x5HChB8ogendvfvfrqhZe+861nz5y55V3ve99AYrCc0XnPXlMEc5cvvLa/d/2BBx8AkeXB0lMXCEGpT4uiMgHqG6irc6Qnd3fPb24AU2+w7PtVTGtdK/V46/S5u4Bz1pUjHnAQYB7Mg3ofABDYO4GUQTyAkQGhgcbUAZDnoDKIABACs5Vg8UMf/NmXzn/3hedfWVsbHx4sun4xGle92Leev/7Vb/7xv/n3//Rt73j/T3zgZ++8441gziCcf/ninXfcJhHIWTVybXd4y+0n9/av1xMalVVfWeEqwB6gTSpZAIxQRTUfaY4DXVeNmbc3NoFh1e6n1Opidfniq8qLrl/s9kswCB5OHN++8/Y7kCkwirWr1TynVlVzXlWVjMej7e3tOlab6+cATh8ugsSqF+tiR7qqPU7LkjGAhLqqj50+zUHmsxdWi2VKsrd7QAyTSV1PXAWGrAAaoxA6oHJ9egKlZCjSSqRfLdoDtaKqXVWEvlkKUO4txoRlFnQYvGURNPYZkYGIqayq6aR0t952HyPv7ewuFrvgusPZIhkIMwWfe5yuH6uKbUSiPOvlkGPcXJuIGedi1nZZZ0qLlFrkejzaXDt2ktFPuq2Cy5yuoLDntY3pD4CryFFUXTarZM3Fixdnq8uTal6WAcmcl1BYzn1cHhJyGXxVOleE0gfvfd/FxbLJ2R5804NXr155/vln0cR5BcWc2vlsWYbgwREgWTGdbmiOzRIERSQuZytgUwXHy7KalvVQcpCINEliqpVAhKTTwbUU41BdayKKiH3fqioYZ9EQwq23nw0hqGrfzFXJ0WjVqmQCZOeo7xoz05RVLFDhHEeMOa4YBuU4lkWxsVGyTRd70rjaoWuW0K362f7oyvUDJJjNHVL+iQ986I5bTzz19ScvvPSK9LTsY7uareaMlJt20XQLR965wJQAk6caRC1bm7q2bXOOzjlV61OKMZoldkLEAMQEVobVsol9BmVUJMDgCDEZpHe/+10PP/wwOe999Y//8T/f2TkwTaQ7dYVveMP2yRNrcVOkL2YH6drVQ1IKhSMrwTpQ0axm0EcoS79/uJhMNvb3ZtWoDqVfrOY+YN+vYoTGIkaAAMFVhioiquqZAZWZHHECrUOZVS9dePX3PnF1djA3s7Iodnf2F8v9oijH9eiVl1401fe990ez2S133F6uTT73hS9eunyJmM/dfef9jzysqm3unnv1vK46bdq/+K73MPMtTLN2paX/8pNfvfe+ByZlbapp2WzWk2k98kXx2T/+z3fdddf6dNrMlztXry0Wi+2Tx158+XzO8Wd+5kNr65Mnn3zy2uXLP/rWR/dCOFisJsXo3nvvu/bSq+eff2E0GnVtN5u3WBfvft971qr693/n/zlw3hu6GE8cO/amh95k3j/2ja9f2t0n70B0s6zuvv2Oqgqz5f6V61f25yZNUwFON7aObW3FPl+5fM2xK30YV4F9UVTlwWz++BOPoeNbb7utntTe+zPrpxThwmuX5m2qpidu3zgtIsvlctHmtlk8yOOD6/PpWinxWrt77bazW7V76Mqrr9x55t66HKWokgGJelF2Ot5YW8XV//Fbv3Zh9wXlxWcef+Gpb77ykY98pI1Xv/PcnwVf1uPRyZOnvSu7dvXEE39W16ko+pTayUQ+9rG/e/zMib/9P3z02We+MV2rPdf33HnfarW6tvdaubaxbA/KIripnx10STIjZDlqRjG7YSAERmB2hIjIINqLKCOwEwBjdjSAv02Nh27NIzQqqplJJiBCh2wmFBwA5JyHZjQAUJWcse/7lGQyGTnnRASAFoumKktVIbLBlGGGzIyooWDioZ/yhgKpipgHcM4Rvg+hoKPGb2YenlQEwCwLIFjhkZkJnZnlrKo6JAb1aIDIEJEZiYBZq1K992DOQUokg/PTYCBVMNiguaGxgpl1ihF86aVNqyY7NzSRWk4QPCA5RnaKmgyipJSkNCIH3zsKwhuxQzlCq6MO5CIAEMlD8w3zcOh9lPe78Ugg5sEfhMCalR0SHh1QqCmADagpoAFtC8PKp6oiYAZlUTtPImKmN1W+m3Nzbs73c7KJZil9EMtgwEyA4BylrOQop+ydG84PUxZzzszYUFW9ZwPIGZwDA+gS+HBEiDMAQSCHN1wlgANMzxSMQlHknJn95sa2815TT6EEvcH/HpZGB2CS+8NutfNbv/XxF154qu336krElpM1VxRJ+AoVtVrRJX+4DE2Dh4tnL1w8Zkavvrxb+u13vesnHn7obYfXD55+9luXLr222h1NqghSggIwoPhhNSVwLz733Kf/8FN1VTzw8F84vHapXaAv27vuugsAysq1cMlB6cst0GJUnmqXUpxw3qNjIQbnnA18c/KQiblQBUnggwOFbqXlCGJvoUQhECNERlSDKAaM6D0hMAKoQAgABn1rRVkAgvflL/3SR//3f/a/rOarwm8ezg6QF1sniz4dZG9uXH37+U+b7wt34r3v/uCdt7+R/dgGzjzIw298MFkfmxVSEgWDzM47R1k0DZYV5x2PAVcmaeABM3swExXnvJmpKDMXwRljzp13KqkFUCSQNGgvyohMJMn6vmdA9t4kAyARGYiJMw1ENVqFUCIUCN4UTZHIEfquywEh+LLp95nJEMwsKziEnLOokM+hBAHBDKINavCuRphI73OcoeS+7UWTKRPEgij40qETXAk0aiGKxewUvOU9w4zgjZxhECO1Eg3Zj9VmhOycMzR2BB5I+K1ve4fE6tlnn2VHPkjbHdh6ZvJEQXJGRucg5ujQrU0q8Z1mjLEx7mOfHQeydUvbpnXhqyiNxqKoJkTrCIexP5iujQx6wAwumXQps3cj54EDIxoYEjskQEHv3Gq1l3MvGqvCV3Xomn41Xxhou8rV2ub6dL0qSjZH5MkoG5gxAHjyGRXRRGKOLboB3piRBZ0xipmBeiI0yESZEG8UiJshqGYiSBJzl9bLddHU9x1BqSJJRHVoCOS+s6rYbNs+dgsV8aUPIUhSEUlRkUw1ZlkALA08IHlfElagI4YRwEZOB8AAWiPhww89UhfwgfefeeE73/36E1/e3BqruJwT+2yQACISsGPHwM4AaDSqzp07Fwq3u7t7+fLFnHPOeSCPqRqIIJJz6H0BhealiYFnj8SDYKISDeTUqVN97gvi+WLxlre/44/+8D8DclVNVJqUJcWcUkYLRGRZkggRAoFmSb15B2WgpWrXxclkbW/3YHP7WJ/SYjmbro+6vErZPvyR937yP3y28H65bKbj9RUsxBQVHNFw98kOVSCrIkLOaRljUfrUx9h2o9JBwLbtGHFrbQ0VQDMhd027trV5/333vvjyi+P1jROnTi5WSxd8p7mYjHYOD7am49lycWx7O8au65qUuS7L7zzz9B233Vb48PS3n/PZ0qr93Oc+d/HSpRNb244oOCdg165de/JbTxEzO9o72L96/cp8sVBGDt4Ix+PxarVKq8TApfOx7QhxPJ7MpTt927m18dgKt+j7AuhYCI44Nm2TFjFmV5RcBGn75aqtQ60mGTCpOEdlGXxWAuzbmHMeiDveOee9C2FwrhIRMUfJ/TJtbm8FVODCzBBcK9j22ZUjKX1sGyjoN//db3/4J3+sbw48NKPKF8dtOdvN07MS03K2DH6E3jEHYuo1KsOT3/rady98F8rUxAYIdvaf+z8//jER+Yf/61fNrCxrIj5+/BSxe+X8S87jz/3lH8m5H0/K3/6d2S/98v/8V//Ln/+H/+h5yRi79u///X/QNM3lKy99+fFPf+nPPrdqG8/BQBAtFM4wi8INe+GRnXIQhZjZ0EQkZ6AANzpFmAAA84ARAjziFvGR6C2ghB54MFmGMBzXvl65MnAF6rp+z3ve/sY3vvEzn/njr33t6fX1ESLknMmDGRwpzYiIxsw4aFNw5MnUo65QICIYmkSHwk0iHjBLoHa0XgLAYFoxVSMyZAO9Ad0FUVUwvNGbcrR3HV0gQM1MM+TEKRqiIKkaEIJBMGNCAFImMYjSCIgpZu9pbUQimntjhvX1UV2OulUjSSEbm3kfhGEmceCq37j94AFdeMPPCao3TLMIIDqAafEo43j0BTIUgiMTI0JUAVARI3JgROTMbCiXRYahC+DPW0bVsuhg5jQEHt4N1Zso9ptzc27O928KZPAMAIN9//XxjgCg8gEAwAUA8KGEGyIcMN942NHjq/D/NYzekBABABgJANyNz8ThuVzwAEChGC5oCYEIVKJnM+hR2289/ae//3sf3997fjztptXBsk31KFx9Tbw/dueJH9nYeMN3vvPc/mJnfpUK37s8W+5eV9XA49Wif+DOszuvnf+TP/nCeFyXSax8Mvg5+LeBTrJN1KEDIMoQdy688MnSf3fj2FlwO5Nz4//m7340QR/Q77Uvb+Go0mMZJ44IchrL/rlbqnCLP5xXd26+eTOdXTnb9wcxrXKsuSg6QWKOHjICMmjVA7tQ5disitHIqQKo8MRx+effJANgD1mTI+aQgRxAAXJyfXTyp3/2F//Nx/91Bz6My2LcLZfL1PjCnYDe1oLvrl1o8uLf/dq/vu3Ou376v3gf0s6MzgQoK3jnafeRF197YrQ939+53HPFVh6CtzANo8IBgl4qfdsxIHuEsH+tJcrT6bSq2CRfu/xaVhFJmGuTvDiwcmSgAXVzaxIIm0mVA7USS1Jht6ynTacpRxcKdB73rs8e+5PzNAnveOR0Ddwt9u2grSrKMSbXr9AfyiT4rSlyt1y88NnnRqE8e3Lt2Np6y7OztxzP2JfVSDNVftKvIouU0ifIifRqvpQ4SOWoP4EQt8+to0ldrlUBvRfPbu/6/jJ3ElGS99JuWEe9zAkmNee2KvU49mMG0ZzEVmbznJbSlffe+miXbdkuD5tro+nspfOfadOqJQhr5Wj9DtAzHG5voWp13+rGbJVzXDWquQ9uAag5HSrsAO42cLlf5DyNOU7Onn5HWU26eW4Pr1C713Uv9t1ltO077n009U3q5mnRBpLpqGnaVy3H+f6EeavitWaZ6hIXi2uEMadTa37ttuOl8+nCxedVFmtr08JPC5x4HG2MNnJsHbaOu6wLoWNGsRyt2Efrlojs3bTw6wilGjL6LoHGvl6bGjPYytSlDmtZZwojJ9P1E0Z9v1zMtR1NJwLQNTJdO+6xHFfbybYqR6vV0rnGJL7yygunT51UR0VdhaqUnEWkJ0pFyEUFNmrapu1ZpXR+S1LwUz/argikdamq5NLykHavOizHoTt17PSZ6YksMee8vXFy96AHHplFcxhlGYrCu2MpJaYihA3L8ta3PHDPfT+gKkS0XM1/67f+LRjGrmfnmuW8rmsG1JSaNjvn2nm/UYcH3nL/nXfd+5v/9ndVJ310BOacdSkWrlRxZQixW2yfxC4d2jgHDnEMC40gqv2MWU+dhbK02fwwRwCD1ANK0fY0Knp0btEcYAWbtxz70Ed+DtD9y3/xr1TCu9/5zue+/RJqMNSwphH2eueyB02gZoUv1GjZphxTKJyaoSERSWagyhz0CmnVIKKAu7izSwRf+MpjdV0+5B4+e+vxM1vrH37/j3372WcvPvPsI2+4d7FYuOgrnrzx4b/QLFfPXd17+tXL6+NqvR6h9I/ecrcj3H3qmZjl4vMvdClX9YiL4u7jt7Z9f/3KQVZxXEd1t5y5yzmXY/fEY08xs4KEMoiFs3M/Ozy8eP78hReez207CoSIrqpCVXYm3/3CY6dvvWPqx9V05NCtuv0mrl48v4sAm2u1ZwJVX41B7blnnxp2hvViTMyj6QgRc+4uH+43TTOeTjOgeQrj4trOdecclXTnXWerqopdr2pptvftvTmobW9u3npmveu6Nmlvy0NdLQoZH1//hV/8e7eePvunn/vsU3/65UkI+tLBQyd/oN+xUYe+TEkPyVWdajnaWrSaUv/cq88S95X31pXjevqOt/zCgw88cPz4cTRgtJya1y5990uP/eHVnRfqchW14QBcYSPLJ7/zWN5Lb737bR942/uf/Prj5HDnWy+fOXHX8Y13PfT+9/7sD+58/vHPfPO5P/t28xUrOsHoAmsUlaSKWb13Lufs/FCry44DAU8qJkoVCzuI5lSz2WAzBHKAjCmaBjCjnJRIR+OKCEQTYCsAeZAOIeRoAFBV1apJ7/zh937rG998+fxrwbNEDVz0fc8dFGNvaI4AKHvHSDbYI1UVcyZSEBABREgtq+Kg5jmHQpYkqSVXOEl5uAuQDMxARI5ZRbuUVXUAGyChcy5LDoVLkgwtQ4wJQgDnEBXaNiJGIAiFIyxyzo6pjz1z63gI/qNlQnRS9AwgKjkrGIMVYCyGj775RyeT0Sc/9Qd1HQ5mu+PJqMlRTEABdPBODycswL5ERDH1TEQcYySisiwBQJABe9U+p6NLMpHkDExkOvSaErGEUlQFBAQiB6PCUt8PPTdd06MD9uicGxj0JkfKbChANPW9iUhKKaWbK9/NuTk35+YAOIC+g6IMfVwVwb7y1S9+4nc/7nDuA1y5cv30qbW1ids/mJuGK1eu/tQ7fvYXfv5/AjNA3rn+KkH/pS99ZjotwejsydvvvufN4NbOv/KNXmrO5WzRga2u7F546qufv/eNP1QWHqFKUQtzEE5cvIQxnb7/vveDnYrJOCBDWsXZhZevLMLottsfggTAADFvbq6/tLMY0/bauNzfu37LuTuN3NVVO1/sHz9zMsXoXSlmBRmCEohYDyAIWNTV9VcvFaFa29r+c0eBf347VkcYUxd8iDGGUCIaE77xjW/++f/qv/3VX/tHZdhAO9zba6eVQ0rbx7ZXq9X+/m7wtLu/F3X10b/x23/1r33wfR/4RYaUU/+2t73p+v4zu7uXywn2sS2dU9JqnQEgqRCRSDIjVUXQTEqqScRbRsD5so8xA6KhNwhdr33u2SNVwiQgRkSlr3tzqppNU6+QiYh9YBGh/5e9N/2RLLvuxM45d3vvxZKRS+1LL9Xsnd3cKS5qUtSYpKSRZYnQ2II8MmCNDcX7bkUAACAASURBVM+XsQ1/GFvCGMLIhmFjYA3GBmQDlkfrANZoIUVRM5KojRLXZrO7ySa7u6qrqqu6ttwiM7a33HvPOf7wsorU/AtTPyTyQyDixYuHzHj3d89vgdw1y939w8ce2HaTgcDK+iTUZmhT7qqBsY4JU9euumU9ne41Ppw4GQMMvaHjm2cFKTF30nCOhA2YaIgTJ0cFKhGbtuMCo3c6HFgVNwgD79A7kMwCVpgEBEQFMzMrgGEw6omMs8mYBrUFPECs27jHcOjCVjUsvAbGYlazoRmgsegLI2THw+oYwtpwWHmHWSTnnDnm1Io2AG3TbXM2ieeKU4J5TjWLptRpUGuN8xic5tgwzrp2Gbt6bTCuyrWMbpWZUxKJKGKcnS+nilCEKkkDgIqegZnzfD47c/rcxvqxmFbKRebo3Wg8WnNYanbGWYPhaBcb1FBgyXBULaWqrMDM2Rq21jPHXpMFIjmjcYgIRKjUm2pFUYA0a+6XJqDmaEveWkuWKBiDmR2gzTGJZED1vvengSHIGYwxiKFrfeKyaTpgYoYYs3dh5EMIAYlTWhNY9X/1xjhj3PrGZt9/FQrXtjHGWNet9x5AnXOcNabusUef+KEf+qG2jb//O7/7tscfs9ampE3TvPzyyznLYFASURubsizn83lRVOvr671P7wPf/+E//bM/fuyRJ06ePnvhwYduXN+f1yuV6Ie0t33n0YcupAycUlWUqU1ra+veNIYE1OdsAEhUDbkwCAiJzEJRNAMqBOsCevHYdNEhAFnJyagYSxy70pdvXX9z5852H3XIKkiEnEm/OwFQ1d4RfZQHjwpKgqxKrKCI1toYYxujt9R1TRfbQVmePn362rVrGxtbIRRlqN66fvnlb7z4+ONPGmyH1aAMvgzF9u1bzWqlKQIzcj518nhZhtli+dprr7FAORzFGDc2Nobj8auX3litltZ6ySxs10bDwaDM0V+9frUoivFk1DTtr/7Gr5/deqD0YfvGW/XhdFINtrZOxFQPRqMoea0cfPVrX1+/fH1UDbwLs9miHBTz+Xx3Z0dFTjz1lEEyqOPhyCBcvXoVANY3NwZroxhjORxYa7dvrQ4Ol6PJmoBZm0xyzk0brfXL5XJtbXT8+HECPMgHOaWmabquQ8QynPSWqPBoqPL+sF4pp5/+6Z8OVfntV7/zx3/y+SFiauouTc+efczZwbVLl971gfd0mBfzvWK8gTWu+2C8fvXLf0lGTGH/4T/4R88991HfnrdoOKO3gYBiE5948tmPf/zHX3rlS8+//MWXXvny7vxmURCaWLfNX/zVCz/6I3/3Z3/255eLX3r9O6/+6edf/i/+8w/kTGRC8PhTP/mPvn/3x/aXb33r4le+/spfXbtxicpZU8NksrZ/sGjbZrI+Sqm7++0v91xnRBYxE5IqAiowqIIi3NOD3ktcUVVAPdIcilDfnaB8VOUHbC390i/90mo5H4/HXbSxjYgYQshtB71kspdOqoIqkUM0iIjIeG98p4D03baGo3oCVQDsJco9pUEEIjBEfTpaf1hElLsyVmstEaH0JkYg7M2HKKBKAIBKoAKAfVALsN4dvgEJCwAjojH9cBJEeosdA6AKrq+vhcLX9dK50WAwmM/nxkBVlZmbuyO+3qKn97SdR0UZoAAqwoiYWGOO9waqR+XBynD3Rfrdy97z2++9eyv0Eaj43U6/e9JQRGWGnMQY5p4H633Kdx/3cR/30cs5CTiCowKgOXHiuLGgmlbtfFCNModmxoXdurF9++SpE2trmwoVC6jiseNPisQf+4mnhBtmdX6Y6uzs+O3f97Gzj7xj/djkX/3Gr1188XMnzsCXvviHv/N7v/n2d37gXe/50KMPvwMiHuzMc/ST0YNnTz0JDKXFGEGN+faL33nxhb/eLMYPnnocMYADKPny1e845yyEzNTF1c729RwG6LTtFgDJecfMgVBTREypWzaLw1euvFHPV9u7s4Np/f73f+TtG2cQ5N7w829B1RkDoM5iTg2RA7QAxXve9ZFPfuLSZz/3/4LkspAMEajb3btRDtYn66Om6dwgmsJG3v/MH/z2V7/57Z/7b/7JuDj22CPnfrderU+Or1o2CiwhpeQzMWuOuSgqyyZjr1Ex/SpBgVkZlRJn6xwDpjZmMKHcVAqAnTHzylvJaBDrVeQsqOLIOAqFd5mVIGeGLMt6dTAeDpTrNk7rbhv8ss1TNU0RgKgVnRtbFq7gjhS1TV251oCx9YoKd5zFp3YVsCZaTtsd1nowKEvrBcpuwYJgtQRZoAJCheiD9YhGmH0oDS1USQRUpRcEWgcewCsrdUZnoCuEDnBgiV0QH5QwCtSqTgRzrqzxiBaEQDB1nrNVTU298L7osyv76mRvrZrUdQe+Yssr4VnOc6AW1ca2jraR3BKGEJR5obAyFL0VlA4kEYglE0LBAorijMtgFUlJVu1KmLy35AoVqnyRUp7PWgFQHYAo4NDakSFbt/WyWXhrLToQsK4iMVkiAKFCH0MHwAqpbtLa2rpoRtGcAZQc2QQJlAWMIKmotRh8cMHNbu10uYMGkJyK77ouJ4xGQnG0clKQzHG5WjTNqgpeVQtfZsS6WUjDIjnGmgVBg7NoyDarhgONhh7JdHGV8jKnxht7bOM4SejmsD7ZMMZ47+tmeev27bIYeO/75WnTNFVVjdeG1tFsfuCc2zyxLoqZVRGMs29cvgqIh/PZcDjsuo6IxuOxqk6nU+/9xz/+8dcvXV0erl78+svbu3968/Z+8EPvMyoboy9942t7O7dA/enTD6KyN0WqpaoGKFy3CgY1qSSyQJUtNK/UDH3oMkcQRUXIkjkGZ1PSLmUPVBinCpV3IvnGtetNvXSmt/cgAxgRICMWSFH7wHjVu1mGetQXRphRBDArc0ycISUmImu9d8E5v1zWLzz/jdNnzhpjmHk8HH37W6/cubW96lJd12UojDHOuRYREb0PVRh3MWfmpml8CAyoAILQNbWIEEgRnDEESoggkuvlEkBCCG3sXBuGa6Ocsy18mxJ5Rz4kkflqSQQuZrRmtahH1cCT8WgM67go2rgghSIEAowxBrIseQkIooPBAAiN8yKQBeaLlbVWbIhg6o7Xq/HhYnn+/Pmzp06//PLLImKMAwBmVhFELMvQxq7wXmObjCpQim3XNt7ZkRt9/k//eNl2Xd1MJpN6fzocDIbjand7vr4etq/f+KvD3UceO/+vP/3bP/Ljn3ro0SetHV2+dFXi7KlnH33uP/jIxavX/td/8X/yvhw/fvLCg2976vFnTx07S1g4HBCFZ5/54fd96Ef2l9dfeu2LL73yV69cen650ySwYkp01T/+H/5ZTp0lVWeSdLFri2rSdH5UnUNXfuwjp7/45S9pKtEvu64V6hCxKIIqi7Axplc89oJkJEAgBKPKIllBemc7ERggdaoKwtRzFSIgY9AgYVJFSqACCgwCisCcLBEob26uM3PXdT74ro4pZW9BgY6aaIEYAASA+aheDwwhMuXeTn/39PogyyNtKmCf4XnEgu52Nug9/SeigT58CY64FjNLPqor6JsD4agcTwmNqop+lywdqVjN3YSYPo3p7g0TUQEVDaowIL3wja999KPPDYfVcnU4Gg+dM2UZlsvaB7hXr3f0xaXaWxD/VnxoL7E2YMQctWMgWNuH2ZAwIRhmzTkbA8aQqjh3xO5EBKCPbKFeZHvvjb6n/U/72ob+L5lZ7ws77+M+7uM+jjiftQAKQCY1cO7MEx94/w/+5m/9HykuqqAsyVprDW5sTBaHi/29OYsFtNaYmICwYACWsfNQN7msbGZIKU6OT2Lu3vvh78vb/3Z3744p8dHza3n50p997sufXfE7nvng1toDa+P6Jz/1KRhEoATE3mVJ49TuWJy6IFAtDWTI9Z2rX9mbXaaSv/GVN0T8ey+888bti3v17Nu3rtx8fPHk048TligBYqyXs7/4/Oe2b11FSoOqWCxbMqOy3Hr0bU8c2fD13/ngAiAiTAYB5OsvfO2hBy9sbB7LKSEZY8NP/dR/1TaLL/zN/1cOirbdW3WHTSuhHG0e28oMo42mTe073vv4X/7l59+8fv1/ns3+p5/7Xy6cP761OcEyX7x0qZnXwUEE2Fj58XpFoiM7ShFFlLMCsCIDSJc67BANzZYrHwastGqiopbDY2gGrDXzfgjWFlYy7+/ug3rUxJwQTfADk9uyQO91FEbjcn3Rphde+HKzaMmo9d1kPTRxIMhZmbSejOzD5y+0qzwoq9zlt259ZVCdLN35t73tXc5Mbt++XXe3l81bTZ0S86DyZTHJudrb6xDNaDi0/oBjik2h7KE6bchz7paLWK/SqumIknXky8KatL4GbE0Vytiypiix1cypTWKwWeTVMiY5bPma6GD/MO7sN1XYQ+Njh8yeWSWzMZLy6srlqYrLSS2BteicAvJqdcD2dWvYuWQNBFMNymHlhxuTiXcQu4P57NbNGxfRTFM3d0aMmwrsAlEoYOTXAaXNnNVSi00q24YXy13NBo3xzjpnJsO1xWK1s7M3Go+PHztnjB4/sT6ZVKjpdrrFzBmMqlF25IoiBOYEQjHG+fwwpWTN3FAlbJ0n1tx1ulq6ym856+arQ8mgCZXRgKuqqhgMfGkTp8wRkoZgALSNjeZM1C6W0RgSjSwxtnVKXeZ2e+dmVQ3LwvtACJklem8n60PCKsZWRNrYLeZLgTrGtqoKQxq7BlEvPPzoIw89GWu+duVmNai6rvPef+fV17/1rW8Nh8PJ+sZyuVybbIzG2VmLiOXAl6VDxKKw5XAgIrPp4otf/OusUo3Gzpl6OS+KEkBzzuvr68aY6XT6a7/2LwkGzPDNl14F0tMnTgBA7g6tAWdkUNrpzp2D6fziq6+1kbsukXH1XqOajO0sMWcFIQITrHGQJ0O3UQ3JJDKJEiqLAqckBnBjMLp59cr/+N//nPGOjOtjY4P3xhjF3C9nPaDiUUOMZhHp04RBVBlUjpbNqgAMIgAbG1s5Z+HU0wEAOjiYfe1rzzdNunDhAUNu89jWu971Hmbe3zsYDGBf5eJr32HWZ599tiiKxWy+PDzYOzh4/eKrIHrs2OYHP/jhum2mh3NjzJU3ruwdTM8/+MDG+lrKuV/KX7t6abVajceTxx9/PHE+nM2WqxYA/uxvvqApvvPpZx585GHDfLi7j6A7u9fb2JGzjz/xZNO0XdNlbrZv3c6eJ5PJww9eqIK/8dZbhXOpizG11tp3vOvdQLi9vX0wW2Thq2/dYOatE2fe8/4P7e5ut21bDcbPfeRjr7/6aghhPD63Ws6n00ODwMzAMhoNTmydIqIrb1wSETRWjW2yPPTU0xqKTHZ+e9uSGQ6Hm8MRtDGJvnH5JsFtle70qbWL3/ybD737yenV7+zdvHpnPruzmq6X9rVvv/TS6y+tGBitWUVCRNHxcPzguQvvfvb7Pvj+j5059bamzfPD5IflhUeffOWNr+/sTsnbV974xn9U/bDkvH14c7q3o5yPb22MxxNfDjIfLlZNWTlv61/59V/e3r4G0Ejmqii7Vj720ed+4id/4sWXvv7rv/6rqizMpKSZsyoSEBgCSqlj5j7jhQiMIUfOGFTJ2vvgQMmisYRoQIWZ+2JXAQAEJBDNBwcSgmtbXi6X1lIIbrWK1sH39hQoHrGRrssiYI4mjcZaUGVS6Fj6px11QIggopDYI7KEyioAqMDCd1nZv7Ob2dfTaWbojSMWwZievyYiIiTEfsfjaOpoqM93MT1XBNAjqeQRpVQkQOynknrt+uVf/r9eqaowWV9bLufGmKZphsOqaet7qaR93Kiqiny3JJAI7gbJoPNGIYsoIAOC9+C9ByBmBSXmlLMAog8Oke9V7PWX7nvzbHrKJ0dP6DkgWGu+Jyn0fknDfdzHfdzHEVY5J+tC23IRhszD//Dv/tcPnfu+X//Nf3bj5pdMiEDLqEvyNC7WXn7xC1++8DtPPv3M+vopawqgkJMjBGbwpW1ZCTtXcIYlGnn44RPpQz/4uX/zaeblnZ231DSusC3nr3/zj0SHVXHql37t57e2xtayYrO5NRm7x7i7eeGhtl689ge/83N39g+MS6vDN1112HYFNlseq52b+xuj1WT94KRcv7H9+mK1PRqeQA1XL9944StfRuBjm6fIRLS6dfLMZPP0gxfe7tdL6X3h9wZ92st1EABVRMns7Nze399fX9/Y3DxGBkVt7MTZ8J/9zH+7uTX5wz/6v4uqns33yVHWXDcpCS+aKWusmzQcrZdSyGr1y//if3vkwiNnTg7f3HtrfX1tEMrgbYYulFYSSNJyvMlZlVYGDYC1xrGKqiaOKoYs1l0r6sC4pDzZOim0bNpFMzeKLYsVSApRoE18AKYBBc6dcNxYnyBQgesei8KOkjTBt5FXq+6wayNLBlXnkDRpatrVqqkBKAgBk5s1y7a9I7LXdovY3NK80twBE4KJHebcWsLJwBAklB3oIlndGJYsXjlnjbPFlHNmTdYSkUlCKJCSqILGHFOnDJwR2YHarhZEl3Moi3EgYrMSiOpaCk3TMWESJjJBmIeDYbCTlLyfrAmbw8MZiHhjg0WEopUIQAZpUA5JGNirlLGjFLv96TW0cdnc6uI24mI0rKypqoIJa8Ayi21WFjEkAbQBQR2Z7KBpVwypZUZvGBgX1LV1TDvzxXwy2TQ2xMgxIqGNoiIZLAmCEnnnSUpgS+jAWBEWkVCE4AeqJNKpJgQNznFOIFkkxxRBEAQiC8XWxhTVZG4QBZBDYUApxjo2YsiH0jPnsnJGBdUfO7bhvQ3WemcBk4oYowpRRYJzaKxzI0RXZiGcIan3pMJdTEQeBb0LzjiSem297NrlH/7RZ5i57brx2sSHwCLjtQ0y1joPyoQwPTj43L/5HHNG1N/9/T9Q1dn8AABCOWjbmlnJeRUW4VAUKaW2bYfD4XK5tGraWmPkwbCUFBMvJhPKXWPJNosDTjIofGZBBkAbO7CwLpA41ZEiqypYBIpgDSeTPTbGdWCiUmIPxluHREk1tg2KTkojql2sEZGMsSgiDMZ0MbsiYIoGrSISAuNRvp/0sfhHy1BRRAUEBFStuxZEhdm7Ph1REA1nKYKtV42hOCirnVu3uq4zxuYcx4U/d/KEAC4Xy2bVphQFqKgGk81jIIzWXX7zqnFOVGOT18cjY1Al5k5ZuA/vGQ+L9bWRKEx3d8n5nNWaIKAbJzaBpZF8++DAiooIitowGIUhgB5OZ/2oP6d0fHNjCa0zRlKuc/bOgYL3PoRCRHZ3p8a7uktKRhG3jp9g1VAML11+01qTYhLRX/l//qVz5J2zdSM5ExrmNBgMDRLnFOs5AFTBpZSMRQqhIGrmh+KKH/jEJ555+qm//PMvkHNGuM2dmMHaqXPjarA2CJORefPqNy+/cW2yudGk6SLlahAePHm2qAsO5vrOfpOkKSOnbIPEqru4f/O1P/nCp//6nxd+Pdix82G5XB0cHpBVQpdW8sr1L7xw6XPbO1f+5PN/MJ3ua84GqtTi8a1TIQSRDjHeuHGbKHuPKiqizAnQ7u7d+ZVf+eXLV14vK4oxxgQqiUVSBiJAtADc94Xjd3/6CLQ+owX7FBSWjKyIYEgBwDoEgpy1v6twlrI0y+XSWCiKol7F5bIuS8vMkEEBsgKJEpKwiooKiGREcGSs6cXGLECsjPeU4qCZte/1jDGJcE/DelbDDKp9nUEfDnNvKIfWOuYMKMYgJ0UAUiPKQIhKSJa7mFkQOQsTERAqamIB0CwqCiLg7N2TOLprsgIDoPM+SHAem2YlAs6hCLVtutdXcXfYKP2eirEECgq9mJYzqwIl8VlZkfu6XCUUBFVRQhVRI2pACQRBCS3Znu/1otBeQt8HdX7PNcGjqSli3/zbMz4iIHOX/93HfdzHffz7DO5aE1ChE2ADFWjoaggBAOWzn/nnn/ns/z6YHCKtWGFYbezdWVS+PHHi/ObxB971nh986qkfKPw5gTVrrCggQYxL7wlBNQsAJTubzXd/8Rd/bmfnTRdy5uZd73nnomk3jp+cLZq9nb3Y1YVFhBicPWks2sb5SESoZd2KmgS8soK5G965o5Lw1JZ/6AGMdN0MutsHH3vs0Wc++cn/GOQExDEYgE4gIJgI2oLRvnxoEWPwg/JI2UFHfO97Zn3CKefsQwCgtk1FEVLqnHNNvfTWGN/96Z/96u995p/X3Y3YqcStM6efKcrR/sGN2zu3NjaPC7sh2zPHNi1mY+X27A6NqyYZkkAsSer92c7B4Z4Xe+HEQ9Dg9M07O/tTwmBdyVnJWTTASMtVy2jVOBYRm/+7f/wPwwCuv3Xp9df+3Nq5skyGx44fO59z3Ju9pdQlprYlY8xDD57zbiDNusQtjBLGIG5x++DNr7/8YspSllUw6jBujKu14fHN9UezFikDI1zb+Uy3ioPCfOg972sWzeHeIna66vL+7BAcMnRt046H/rGHHjICB9Pp4nBUVub7P/qcYnHzTjNf1tduXCkK71wAYUtN3dxEXbTNKidREkuEYEXAouOsk8kkCYfSA4EYnM7nWc1i2axalkNHJNbhaG0o7D758U+NqjNta70biMTrNy627UFZWSJCcLPDpVJnnZ44scY5rmaN5sLi+mT9/Hx5kPSwjXuXLr1sTX7bhUfKshwPy2NbZ3NXLWc0P1SyAYlMIMakpGRhtprGtKyGSDZmrmn+VNPNmngAhMdOnDM4snY8HKw7Z6cHOwiJzJEwbFAMBnB22dxp8w0whzdvXVHF45tnR4Mt7/18sY8msog3JzWvaR409k7dLFEYlHMXnQshhMg5M4MBMjiZTHLSbiXtir0vjR+JpJOntpwHggQYEZgAlHNKqS+2atuaFKpBwVj4YuzdyNu1pmlVZb6YLlcHkqK1VhlyTKhJsVVpmCNHSIn396eKpl5FEYgxlmVZluViMdvb37EIPtheo4V2JDkdHBxUg4KZB0XIHA8PDxDYW8uSiqIwADnnGKNVv717SCao8uaJYRN3h5UZj0btsrv51jaqTtbHzgZR/9b1KWq1XHogZdMKJkZgNQAYfKkpFqCYVhXw0EAQWRtUo1LquiZrwFDbtrl3KykYg6IoAkKYiRgNi4QciQwoAVhQAiJVTcLMWUBZVREUEICygIi0GYxBUiirIseEqN4ggRIRiqqqs7a3VD333HPjsvJFsba5pei+9NXn25hDUZWFd84MykAIXde99NI30NC5c+dCWT5y7PTa+vilb7+8f3hgve2X5o899riz4XC+uPjG1SRkQrC+BMTN8xsW6drla9OdXY/u5OYxZDi+dWyyNvLGfuubLxaFO7a5ocpnz57tJO/u7k73dtu2PXvqNIIURVFVlS/C888/nwGHa+P1ja0sfPrsWevdjas3Ll58fTQaTSaj8Wh47uxZALl86eJyvigKv7WxwSlvbW0VPhwcHOzfelNETp48CQDG2jAYgC++88bV/cXyIz/4dz7xyR/+6le/9sali1b1ysVLU1/95I//vQ+8/8OrxfLf/tGnn3/hb6b7O6LwM3//Hzz5zLOmhFWaUkhff/n53/693x8O115uL+YcyWI18EjiAxaFnc1W7RIsQOGgcmVquWvyqBodSFeUthhQ2y2qgd3fT9ZCFQyii032xndNCyKo0NSwuWnrNhehMLZs29Z5mGyOm3a5XK4WczAKbQM5w6CCEyfXAfJhXKgCERgEALDWGrA58+FhOvLCGSACIgBDpbMxZgSjSLFLAMCgXVTnwAVKSQDAO8cMnJWZCTCEwJKICI2KCAsTASKCKBEFG3LOKSVUyAiER6GXRxmqBom0v2319jxr0RrPDFHuyVSPlI32LnJOvXegXiZjYH2jAgCgDAAAdrloulaJ8CijlUghMx95PfoRWVWGnoh+9/gIAJAiTCaD2WzlvfXez+e1tVRVVdstrb2XLwr9CxGxKL2qMieivqhQiUDEMycyaAwiqnVkyaj2veqSk+QsiGiMUVUi02efioi1d9NHVfHuDB+Ook1tH52qgr2JjwiI8OMf+inzC7/wC/dXe/dxH/fx7zkIbNcBWQBkBcnCPriuAevwsSefeuc73vHq6xeXq7YaDJdNjRyD6axdLJf7V65c+su/+MJi1j755Ls1W1CQDN55aQE5oAZEr6ZELN733g/PD5ZvXr7mCM+fPylQr1a3rF923XYwSfNqczyMq0WBC4QWtCWLRVG1TYotW1O2XbbGd93Sm3jyxMQYHo2GBuxk/cEb168YlFOnHwJbARhwCIiZkZzrMiO5FTeFCwm6gOGoefBv8T0AwMzqXEA0zOCdXS5TCJS5C8H1e60njm1duvKtvYObXUzD4YnNyYOGhrNFY11ICcejrYFxwl1VoJo4XexlJOcnDsfOFMH7tlk1q3mAvDUsTK41xRybEFwZvLHknbHeWesya5eEjC/KAq188MPvBRP3p3cODu+IZmOMDdY6jFonjXXXIFHMnQJsbZ5ytKa5MlgEopgPl3G34+Xt3TsAweIAxTl0hSsshBA2FFwSSdztHF6v2xScPXPqTOoEsgMcE42aFsiVKeeUW4O6vralmZoVezNG0LPnz3GG2bxDC4vVNMbaWWctGsyZawLhDKBOKavazC5Hl9nHZMgWbRvRWLKF86FuOsScuMmaeFkhirG5LK2KPPbo00VY52RSVNU0PbgT09x7g4qgLkVMeUhaTsZbqEW7UuESYRiq8Wyx2/Es5cP5chcATp96INihC0RUxo66ltqOjfNEmqT2ngxlQ8pdRJHgimALC+Vimllm5SAJtFXhrPFlMQKxhLZrOzIAyERorQllQTnEtBRtyPB8Pkf1k7VTw+GmIb9YzK1FVfF2COIMuS4vY1MDR5DE3FlD1ticGBCcMwa1qjwC5phQtSwKMKUIj8YjBRGORLpcLlLsWDR2KWUGgZSSAlaDERvyoQL1zHa1Sinpql7FmMn4zABqfaisMyxRFtV0cgAAIABJREFUKSrm1WrVdq0iFFVVN60PpYgOBsMYU920gERkWTRlRrKipIDWubquq6rsYhRV7ywiruolcx4OhzHFvg065lYYMgsYYulYm/GozDE3q5SjIMBwVJIRFlmtuq5LWS2RgFE0gEiEBhA5i6oiYM6ZLFlnM2YsrVV2hc+obWxtMJYgJSgK4AjOqjdIZESkGgzqeuUtkTGI1Ie+I6CIJM6IiCCISkeivD4gXqNKCB5BERVUyuBEOHivnK01KbYppdGgJIS18Sh1HSKNhsO6aVZ1Q2jI9D4oDt61XVvXtYCw6nC0BkRD660zdVs3zQpJi+ANISoqaNemxJISj8brCOhcsAV2TauiKhJ8ILLOe+d9UZR10x7ODwfjKnImZ8AQ59y2LSAVIXDOPhTBh5Ryztx0se+escEZF8haVeC2UUk5dUXw3tBwWKbYHU4PQgjGWEsWAMuyijnHmNqmJuuMs9Z7ILKhqJv24PCAiFLbPfzQA7FZ3b5+3QCndqnD8P73vc+EcPP29m/969/OiKYYPvXMB37sU/9pKNbni3pYlQ7hxHjddDK/tVeHBlqGbCwOgEvVobHryzoyp2HlSTXWyQEGRMiMQ6pX9aAagpIqGpvRAljNORNBjFCG8XIZCWE0NqwcPMWYc85F4YXSfDH3QVUlRkACYWABH2A8KhFh2XX99MygITTGWEMkok3DiAAERKAEQICIBomzEllEcyQ1BEisfcOes8gMIuJsAUDMggDWHu2eAMKRjRD6/j1ARANGREUUkUT1buSJOdJV9oPHu/LNPgKKyDAfNTvco2T9C52xPa1EBFBpWwGAqgqIBMgApAqxSykdeQKJ0FoLgJxFBawlY+zdCJZ7xYZ9LtJREEuMCRGYNaU8qAY582rV9ST2ns8QjhpcwLk+PE17/sasiJCziPYOSQRQQgOoLNJfdhbur8y9jopecdqzOCTtWyzgbsUFQN+fQaoqDHcNftBfukfOP31/yncf93Ef9wHA0HZgPJDNAqmXMxU29Nt5IHPQ2Z//1ad/77O/tWr2BrSYhBjKQZfdqVNPPPHkD7z73T+6tvU4SHnklOtzueTod0TxnrSbY8g3Lj7/2utf+cbLn8ewWLbbLR+cOHFsMV0GHCymq8INBOfO4WhSlsOSBa9d3QEZBT8GJeHuXc+83YEtw3A4rMrAuZuzLQ5n7XTO7/7Ajz/8+EdFB8KlsR4A+OhEJElLBADi1HNW54Iq5KTWIjNYC1mOosBEFHsBWP84N9YAgNXEWQ+v3fjyP/mnPyvaDMuz73z2E8rl5Tev7B/eMYaeeeZZqlfbty/HZh+opapoIGxuPTG2xx958AGR1fMv/sUr3/qS4eY9jz8MbS3Jg1rV0rmRoWp3upgvW7TFzdt7TUTjymptINT9/Z/9lB/wlauvXnzjK6pRuBkO7Xg8ZNa6zkCQtJnND0Dte575qMdjpV/3rhoZ+5Vv/HlL073F9jdfXRgD6+PjFmng8OTmgBBDWO8ytDkzcI37sWk3BqPzJ85rjQ+df2JYbR4sl9967SVwcX9+o+mmlQuLvYXX8qnHnjl5ckiG/SAYW+1MM1hs4gJAqmqYuli4HNOege6tazem+/PaSuXB4KBeGI4GEZE4FHZ9fXTi1MmsfOXqG4L1cELliPff3GBpi0rX1kag7tEL73N4ajHDnTsz0XjugWPVgES4awW0rFdp1dHW5uDc+ePC7cXXLi7mObjJqTNnbtz5TsJdY1aAHQgNyw1PlZpdg5XysOsCZ2uMcw7JaOGJyBoqjm2dia2C8QCwXC4vvvHicAxnH9xQ1evX9wAmxzcfHQ6PE7rh2pAMi3ZtW4vIclnbrgqFKC3IdjE2RM7gcDzaZM77+zeM69puYWmcusLSsE6zItimPVRpY+pUaLWMZMLG1qbxhrVjScH5wlWgDtg2eS3lzjoNBbX1oWo3n085Judc27aoNBoP+hTKyWTSIIAGggEn3zRJJFsHiKLApS9BTfB2MPRduz89fCvHxeJwZowvByMVs1x0TdNlhpwFRGOMbdsCyGox71vCWElB2rbtBdLMyRrMOaJK26wQtSy8967fxUftuhbaDgVQoWVdcm6AwZsKBQ3JqTMbVRVWdXfz1iFoubObMsd+LWusAzJd4qbpEIgMaoqexGJnSE6fOnbGUcpd1zWqXATvCRHEo0HRHDnGzKKdgKBBQ13uclZQ8L5yNohASimlVBRH5TaoysyclVlEZGXubgj1URDCKjoeDmJbe+8JlRS8tzmmuk7BoAvhxOlzjObd7/1ANRrNZovrN24YxJ2dOwA6GAzOP3A2sd7Z2W6aRvZnTVc/++5nT54+2eVuNps1TfPm5Tdni6U1xWOPP0W+7BhS5mXd3JxeFYazp09vbRxDMNPdaay71Wo1OzgAkfe9/92r1RwNZE47O3egTWfPnj1z6lThw87OjqTYNM1qtVLVR594XJGWdX0wXwjC9u6OiDx65sTp06cBYG9v7+BgfzqdqurTTz/d92h7H0TkzTffRDDe+3Mnt5xzy+V8tVoBSt001ocz5x5YW9/oUrpy5er6+uSta1cNyNufevwO0aCaxORub093p/uMsLa2PhpvVn5y6bVL588f31y3p09WD5w9dvb0mZdefPHr05d3p7MPfeQH/Hjy8//0FyGECFldXtb766PCo3AdMQFkKAPIAJRgY3MTHSZubJAMjSggoESjOZAWB7tTQnUWrAPOYK015JWUDFcDax2mlFaLqOJywnYVnTPjtQpRZ92yFwda7DlGH3/Cq5UCgfdgnSFjmblts6R7MZjme4Mio/RSRjAE1joFy1lzZsLsnGNmMj1phJz5iG4B9DPknLUfshnfK0tNH7gSYwKAoqS1tRFIbpq6ZzvCwIxt1j648nskndYZ65xrmgYJmHk+F2thfWystWw6IisCKUrbiAhYi310U0oxRlEF78la20dSHU354Mj4R4SImLMggjEWFHPuGw8p56yo3oP3Ro+CZAAAiMA5i6Q9eWNOKTEAiJq74StHjfBkABEli7X9Z6ecNMbUk9Jehn13o/YIInAU8SKYEjMDERAeGfdYMhF67z72vr9338t3H/dxH/cBrGA9GAOJbRayDqxNACml6JwHHQCUH/vYf/ncc//JN7751T/77G/Mti9bWz14/sKHnvvEE099EOyJdhmLQfm3vovNUbe7dwLK6Evg9uwj7z/7yNN/5wd/9PKl51+79Pxrl7/W7c42qpOH09nAjdu6HZ0IKaUkXLpksCtGK0iE6GNGb4Gwi21XFhOgMqUmuEFe3TlWhvn+7otf+/TFq5c2jz+2vvEwmvUHz78NAVILPlDACkFS7tCSImdhBGM9AgAhKMJRDrWCMQgAfa96iqCAjGLIoHUOjh/feuzsmafeuvkdIFRNiX1OmiKDV4VYDAsXbEp9MktO4pgxinhb5py402CDgaat99YCRWwIi2a1MsqcO0T2Thh4NpuhHYRyrfAlGwIhA+BcUKOpA1RjrEeDoK4oJrPFSo0ogCFgNYoWjdrQxDajaZFapOw8CEPXdQy+tGXMVAbM2rGyDeAt1k1AssxbqTvJyamcBxoj7TcdoSqzUxkIl6BOpMi8zlCzZI8ekEIYRM4IFhGkD/Q2KJ2AsnOmKIpGakErErJaNWQNsS6X3XxEZeQMai2NFLymJLFmrZEYwDKzUaeclBqDNsW5cw6BVAwoIQqLooGysmiVpVPNiEhoAZ2CB7JkTJasOcU2l27dDIq6M4SkqqyiKKwdsjoUH0YGSSPkOmv2zgY0YWAL1KhMHFXUoARCnyITEACgqIgwEEJhiAySDUKOFBxR33fsUQvOJsYk6oyKocKRyZKIEglJTsiZSDypIHpjwRSEwZABEdGkygBC0Hd5CCKKsCQFIAVURUFiQFWjACKOjrxHDtEDOEQPhECqmlkVIBtjMiiCJgUWyurBDJVaJQSDZI2KMc5SVkIGVqWjVmQAYiURVCUAuWeVAVYREARVJCRjzN3d/aNIQCUBg+QQGAQsiANkAW07dsZZZwENq2TNSplznXHJoBadJYeagbNVRmkYEcQJ5eyInAPDK5QcfCaJHFXUEqIxhrXlVJFTYFAGVhTgfvlcEBpVQdYMbHrNWD8BIABUUVUSAFADqEiduadgU1RVVCIQzQBA2I/+FFCQ1DoA0RCCd0aNU2XOKXUtKiNi8C7GliUlVgDgLKwABgUBEAUQlCSJZjVkURBJR8Mhq2mahSqVzpksjqgvVo0xOuekUFktWdUFB9aZKnSpjQJLzmPrjPOKpkuRrEEMJvbxMABAIsLMwkzGoIJBI7GDnBDRoVgC5ZRSMohI4FxAJCSrQG0X0diElDK3AmCtSE4A1pC1FlW4i8hpOd2F2Lpg2uV8uDZspntNB9SlIF0U1sZ0ivPVwWxv+6U7b3rbBdeVhfnIBz9sjPcH8MTGg8Uh/8Hv/quyiYNR1ZDuLA4ckQhkQOONIncZLEIADyCkGSQStAjWgDVIiZE5pbSy1FFQRwACKSP1lQAooHLPJqeogsCcMkMSsL0+kPpZUx80cjR8Y1YWNe5osNbP0gAICPBuk1z/SM9cEMEhCqgIqAJnBVBOzFn6wncFRkS9u5/Qz80QkMggKFHW3jV498gq+N0wTSBm1SOl55HbsJ+P3a03ODrPPsskxijKFq1FsigGANEY47J2IqJCANArKvvpWc+p7vb+9lJJ1tz3uCOAITx69yOznqIi9J0N2I9BgVS5J6sqR9G4PStjVlJQ0btZsAB3HYL9sY4MeACGVO7+8xpjCIAUETELf1eYo9+1XN4rb7g74VRQ6o+MpEcFFUSA9+Nb7uM+7uM+AJQ6RJeVAMBbAgVCz9w654EVMEgGIkc0eftTx9/77CcQO0ABZUAP4AEqX1k9ugcKAAMKAgEhAK1gpagWQrAj7ZR0Av7MhafeceHpn/kRmeZ2Z1UfvnH5ta5rL1++NK//umsFgZo2C3ARChPssq2bmJo63bxRUipN2KKK02pvLeRNL1ffunxifXOalgfTi1994Wuvvb7/yU/81MaP/vTacCtYQAFgAEMuFxkTEZm79Xyq0LbJWlJg5wwhAgBLL5QxzhFgIRpBSBiIaDw+/+zT3//WjauqmrjOAinXmTsLoFA3XbFo2sV8aR17750z3iNJ2tu7IblNbbZUOFPsb89rAxhgUNWM4cSpB0CH1jezeVd3RKRIWIZiOBzXaXHn9h7tt7u705iXIi4nPjicL1Zg7OT45rkzowfmq+vLeicLp5QQurZZKBwObFHH/UQrMnJsCxAGzoxQAqlMZ7PgdbRWAYgjr6AstYiLCRYrwGSjOLWWPIBNYHIoHJkBgTVBOGGiZDxG5iTcdTGE9dL6dbfRdXVT123Tpna5vXPTmphj8oHW7PHRcAu1OjDLxWIOrhmUmYyQXwgMCcbBjVWRYoS64XyIaCUXDtZVzXIRkaeg4fjJkTV+NCjQYtOuFvVUVQeDgTHWh05kxpKAOrQWEds23rpzp+Nb5bA5c/pYWVI1GKjg2ugRYaNa2uHAGg+YmVcqjWQ2JNaA95Kxm063Dw7nzLyxOS7LcmPygIpFbomGzg77MrfeOGNNcG4oYBt0RHvMknJGhK5TQlGJXbcwpP8/e2/2K1mWnfd9a609nBMR9968OWdWZQ3dXV3sid3qJs2mKEGiBgOUYAnWkw0Y0osNGwb8B/jJgOFXv1gwPEAQoBdDBAw9yDYMWYMpiWxR3U02m2ySVc2urCEzK+c7xHTO2Xuvtfxw7q1uGTZgv+dCPiRuZkZEBiLixLe/b/0+UzTmnJZJ8n67n8q+DOM4DO7bboEQiTxi0TsWfXfEEVPzqQ6qbmbMxiQpBzMM41inEdRYjCWKkRtXJVMPUxORKFIbKTrMwHkYS3WqLAoYyBxsHkl5bE09MB+GUELcOqSpw51TXMYOTtvtCOeYa+4LAJIA89ZaqzsRkcDurqUCYxBiZljN3UIYIbBcfPcyMMVELME8umtTai27+jIvyNF02O7H3VibKUcKSQ6dodLJQaZO1VVrc10dpOaABDVQoJQZpB7wYjeYt6oaibuujymgVJRpLKqtqToxOpEY3N3XbnP7mpmZTgCDWGRmJhrMycGAEOZHPwabCfVms7pjIp8BhphBFmTuRoSchRVNy6efPhybl1r71UEMebVaufvdOzdCCONUn376eLLWzJfLgy51V2APHz/55NGn7nr16tVl13/hc++IxGmqn3z4kbpQiOrkhHfeeNuZptpePH5amsYY4XxwdHB89YqqfvTgY2MjAYdw4+7dI5dS68cPH5hql2IU6VfLo6MjAOfn56WUZkoOYX7z9XshBOxPHzx4YNaY+WC5uvqlq8x8cnLSzIgExCLxtXtvxphF5OTkBcimaXRtXZeuXrvBoNPT02dPnsQYV13PpIev3QXqp48+ro8DSUfUHyxXd+/dKK2st7s2nrKnt28dlZLNh5ht2G6++73fa9XvrpanT6b1g6fvHB+//qf/1IcvPnk2rukoPj0tbSrVnUEpxnRgJlTHzmncnO2MWzVwqg44Ys6pVjM3piYBIIFFt8Bhqw5SBcxoXqnTUkwVYMQY0SszFy2oOu95zhrGZ8XlBEeMF71wTnA4mJlEZVYq7O6zMTwHGiUwVN1ADv7sRsBqSuzzT0xNzWZtNjdEsMPBRCI0v+wutJC5zW4eXfI43cgIdglssQsG2Wc8S1yWT5jDVE2gRJQSRMAga+oMd7gZkYQAm8+wVFtzIoQQAPgsiwEzZWZyJp6fGag2s58qrguui8/Kky7gozyHXR1zV8TPIGdmMakNRJCIGRTuftGBQc5EFIIyIwTOIYzaVA1OnC5r+uhio3Je0mOeS9vnNyiZueksgm1W1CIiQvxK8r2aV/NqXg0AYVar6giSBFRbDUGYI9xhCiIOoU6ICcxd0xx5cfFhz/MKDHw+TZ31HgwzkRBzMDQzZE+Yqc/LCBsgxAg99LWweK3n7bd+5c8B9s0/M3Xpu7BuczJ98MkH9z/+3XHzUSvn44tHNr5sGNebk7oNfHg9XEkUJsN+czbevXV7U821lrrVslufP/2rf/UvHh8tYah7xO6iqYiE3D1IAC5Kt0So7+Nc1mdeqhazllIKLNO0NT7WVvnyQBcOWH7z3les9a36fjhVG6quW9sYQrMdUze7KhIuNh/GcnZ0EB8//UmSxBy05szX1uvH69Gu30Opqq12i96R81CX4NQkRDSvoNZ1idJyvV4b7cexkFAkaRXD1HQoXerSncMuH62H57UYCLVNkVutm1KfDhbGuq0+AH58kDksyZNbnsZ6drofWuU8hcAhL101CEkMMIy1UauVaqWd8m6cTqkVdZ2Rd5SdZWrx7HTnII8LOEKXVuacIhZd34oB21rr6elpkNrnnFIvOFotbgmnYd9Oz59Q2xx0nDtlGSAFasxRbOHu3Bp8bUZsuUvHqj5sp2naL/qDw4PrLEzsIglErVUSu3LtBhmxKGhD1GKuubKQmbda63a/Lrq/dvWALOSrfY5XyI4KQL5I3VHuFvBaprNSzlcL8VLhTmzg6XTz0ZPTR7mLr9/+apeXXb7lFo5WjUOu5QI4PqM7YogxLJqx6Z57mMFVHNzURIK5eR2ApqogD90ihgjMFQtTKWsOQ0cpxMiQEJZVlzEdklgzddqpaTMIB+aUSUA87No47kMEuwHoFr02kqIOcwTiDAlGGZaJnJkl2EwpYmF3mqbqEAfUqJbgLswrDyPF3pqX5sQcc0qxY467/VPmMH//FOKpNlW1UlgHEXEEMzNq87fPuXQrhijzppO7WSMwEGIMIQaHwJNqujjbNxUGS2ptrFqLttaauR4cCXvK6CMW434YxymKBqF6EV4LEmPXZcCmMuyc4NIQnFk5aOi8odmUQ4Bm9sIOJrFWVf3i/Qu4qZoDHoVCCForTAk2lzkHCsxEkMjV5p1mYiUjOBHPWgGXwTJ3B1PkwJHNaZgmA7988RwvXx4dHV0/fifnjogkhNbak6efkqSD46vmFBf90WLxe7//A1fLOV89vrnfl7deu9f3S232x3/wXr9auoTdfrxx6+aV1UGM8eNHn67PzySkEBjw6zeuLbplrfV3f/D9frVCJHD53O3PL1QfffLg7PSki+n2rVutTV3XHV+/Fll++3vfZeaj4ytXDldV/dad26q69unB/fsicv361W6xvH37trs/fvrDWTkQyziev/ulrzDzkyfPNrstM8ZxbFpS1127eaOO08NPHlhrfe763IF0dfXKoo8PH35MnI4Ol2Uco8hrb94ExY+GF9uxdHTYOIQr3cnZFmaLxerDjz91hOMh3H7j5vnLZz//xS+d1hfe1mk9jc9OaQN0RiFOViXm2MX9sD0Eu8dxKOpoAE/zpadZDWARZmsgd3dmiiIMgas3NSJnQlUzoqowQCAxdRLg2sxqa2oCgGZhd2knXfQxzG8rZzbn2dSaLyimToATza9/XJ4KODmciJ1cIoPdW6vs8HnBzEzrZbE4XVw4AWeQEbm7gOFw50tZCHJcFpTTZ0eWs3s2/2DukL/8I7ML4BCqaQjcpXlVD9M0ocOsJYlEZAZZkmptbU5Izltws4iVEOgzqQmaPwOhCmGaA6xz9/vFY5jzmWA4AWw2O4fkNqvW+aGSGf1MFPbCWZ3tzfl2YoyBEULIKdfi2v6NAopL4w4izMwxRlVvzXABcIHCVdV8zqAyM1hA/EryvZpX82peDWBOwkJu5KOTWRsQunFz1nU9Qgc3G8cYl2oUItzcwDMOwQzurlCW+UOZAZkznX6xz4eAXBsWAWo1p6a6D3n/7NHH58+fXr968/itL6fFooxaPeYuwN+GHh6sjr7xjT//jW/8Td999KMf/ZMn//LXSxuD0KI/9CjVNmfj8wWVsVXmg9Ly+TA4H2w3yrz6H/+Hv3f18DpU4RqzgIAAVCAihgjA3IidyeFzd9EUAhFNSRoCAXuzmnMAdkRM3pleXpsNb7/55Ryuxrh3VKfGYR9iC8Kt7rWJoxBMG427Gsi6zE67boHA0oz3O06LK+M4rKKdn53pYYTHzdbMptJMXffjwLGJteb7sW5DZkeV4CFw3Za5ICmFTiFmsKYTJrbQdSvhRqZGk1BLWbb7MfTZK3udoK3pHjBiU7ixSEcKZW8prlJYnj0z06QmtTWmqlxNokTOuW/KXqepTLXWvAgarYVmYRkCI/RWWGKCepfCVDZ1KnpRK0xV0UFYsigEKtSCmLASI4WePAZeMhZu0VszGDm3BvU9cwCl2rbWwP0i55hSijFK6GrBVGqtIYSjqY3bLfVxyAFMTW2s5aSWjNCpdiyqWs1aCIEtM0VrYNYgYY4Z1aru5OhTlGEYIoUUuFYyFu4YqWnQ1kKhuN9zkMwSY87gOlMiQwjuYgjNzJ2ITbW6E1NijoS54Ls2LUImcQayc1EwhxzZfByniVBKraoxxpjiVUbniIBAaowHQFGSagxis8IMkM6bMAaFcGmm6k5CEkkSODrJVC2zAI1sMkyqG0fVuc7KxNDgUKNSR6ZAnKwmoiWLgUidhYIRqaqkSEQKN23CkBhIWN3YoohIhZkhmqoynGwuPMecgnQ3gB3KFucTeDjUAcgMZ3eqIOdAWhkeg8SY4G7FnhG0tp6QnSAJHKVgDA4zFViAzKdIrVRXcaAqmWPbmBsEgUK/2+24GSsEFOSijysSiMjB1ayZwWEzYMUaAHIHgUFGJhyZIDRbFTR/lYczgVSNGe7kDiJWB8M5iDUzspljMY4cYwxk5G19srlx62aKcUz5+OjK2IwgKXVKrQHd4mC32zmkFD1aHYxDzdGmofS5I/PFIuUQvdVlzGMt4tbFNLRSC7PEMg45Jte26BYsYua5X0xT7bPk1aKrxVptqjEwM6tqKWXVd+NYyjiRI6Q4bjdENDRItzKzsflQ23acYowpdarqhFY1pbRdn4XUdV0KIbhrv8hmQb2dn5+TeYyxNHcFmae+a822+4E4mFKdSpeXfRfafg2aEk3RJknJCgVHn2U/TcWoVUiICN0wmlC/P5m6fpH3+aAcXVMdk+wbinnssoBqbU5ksiOSqmJGJARyEXXSUgcRAif3GCKzm/HoaGpwZzgbw6y0BjWddUU1czV2+MU1DRegFCczuJk7AUZM7j5XCLAEa5dczJn5TwYmIuf5kuhwtwvnixzmbuYzGXZe2HM3gouUop8RUeQiZkzEPG8SKv20Yg7O87HlTD1xN9Of6Zdl8GfdDATGBeVl1lTMcAe58WXbnqqJ4dItw7yYZ3ByxHnBQc3Bc4OJiJNceIZmxhSYJQgTVC8zpsw8F6NfwmPgPltt7gbDvINHAPv85gO50WxNzhFrIpqfM3N3h7n2qXfoDN60pjz7oK7uP3U7L55hciJyb2ZqdqGhf6ZYHkRzZBf0yuV7Na/m1bwaAG6NJDFEm4eILsPLp7/1m//w2bNPo6Tj49d+9S/9dUQS5PW+dr0Q0VinxB3zDNfjGSt9cQkCDJciCdoPWEVoRRdH4PkPf+8f/sY/+Z/q7vHn37h5dHDj+sff/Plf/fdTdzfh2m5CSPcgUhtYoSWm9M7XfuH1r/3iX/6n//ofPPrwh2l7GmT6dHj+Oz+6nya/1x1P2t2+8/prb3zpJz95ev3m1/7D/+Q/yPkakE2ZRcDQ0iQEjSaB58jLjGKDa61jTBTEgOmj+3/88NGHZ2cvnnz66JNPPrp95+af/nN/5d13/tSiu8MIUIAqAl6/94VaBOKbzZl5GaaT2ob9MD179gztEWi6em0VOT8/m148OX9x8ke9tF/8+W8tll3OB6uju97ovff+MBi6QywW03Y/vffev5SI69evX7txbWztG7/wFdU4NZnqMJZyetYUuycvHp3tt1eOEntQRBDDamkblDaN+2mYmOqL50/Ydm3atvYCi4UpuaY66X67r62kroXMY0F1dBI5WR/joltGyq9fv9sUw8hmVazQAAAgAElEQVQScqm+L3s6LdN+PexNy9jaVLW46PVbdzjytTu3uQBip+upTrXLU4yBpUkw82kaNs22w76kDImrxfLGAfhoFVW9ixbgoLTM1yUyc4p0VJwU6jaaVtWy25ecy0Dl+cmerLt69fhodYV8ud/VEONYzmuzxXJ1+87nzSmEdJhON7tnj588jNmOVvHKwdHZyfjh/T8S1tu3rxrW2/W67MONQ7p241bTKaYleFUqDePIHPrlaplz2e+s6W5zfv/jh8ZjUY391bykN97+ci1E1FX1sQzFp6ZF3XM8XKyumHGtVbVwoG7VkvTCXQgL5kT80nxsqq2NaiXFFCiXYlZqjLlb5unsZbV9rduyq27cdXTt+DV1dnQgidFcYLor41RUBXXZJXNzV/dmDrD3fQYYHparIJz6fhkkzdtEPkJNHaO3rZZN1ebGrXLfr9xB5KDWGkSciYBIvDCttdRmxZwdbGaHVw7cfRgmsAeWznsAkgJxI6IJk87sc3PAWmswb600uDCYeW7iEs/M7kBz1WaqAgfc+5TMxyCimmLIHEO/TI4qSWH92VPabadSxqb72Le3v/iGs5+vx3FQbYzWtBqGth69lHG/H13RPd90AdmRgOM+ZHjHwkzEFFIkUQYIoiBXdbgCrlrMGA4YgYC5s511Rj6ZE2iOeQcKDnfiGYyv6u4ehMygbsnR4CmlxQGZGZmO++mj++uPPrifEr/5xttOfHzj1re//W1F/ODjh/txen52sn2wf/vttxe5s1I//OCjRx8/7kIs+/HK8eFf/2t/bb/ff/DRh7tx11r7zX/xL8F07+23vvqVL633u7FMwzA9efzoJ++9v1qtvvTOF4v74+fPouTf/e4PrG7v3Xvtzu1bpJ6YveknDx/+4Ac/6FL8+le/NiP4p2kSiT9+7/1pmvqbd9945ytCPgzbZycvfvijPzat3/rWN/ucV6vVNJYQwnvv/dF6vb169erhtSP3cHCwyjm+ePHi/ocfxhBuHt84Wh1BjZlN9aNPHqYufOlr3+i71cnJGs6b9ck//ee/AR7e/txbV65dJTo4Pj7YjEOzOL8bvv2LX4DHJw8fPfrkAYv+6x/+Qcr45re+/rW77/zcG9QW8Xff+8Mff3pfE17sTs7HtroiJVVhm6rBYySGN4O6gwmmbm0i6LI/ALfaaqnwuY+A5rMYq83NwILaACWGg4Npq9VACJnhbM6mdrlvZsQewiz/ec5YmrkanM2hTmCCCFFgdoMr3MXmDUIAzdVqtVoRO4iQqokIi9Q6zCsGlwATEBMzC8jZTQsRgdjBuDiDcDIqpQAXqVRmSGR2auoX/E/CJS/T3KHaZuXvOpe5qBClIM1nAYkLMouDiERYROYKBLO5tJJUNXXuhtbcDCG0KD0RMQfV0d0uSZ6gWXdeeH0+227uKhC/+FYwh2ZljrnO/6i1xuzMRE6mF6KPAVqSmdep1LENg5uChGIQXKznuQgxMwsRUamTNmvN5/znRS53ftfOOIFLb/CV5Hs1r+bVvBqwjIB4i9wyGJBp2D/8we/9z/vpSWv2/nvP/7u/81//7b/99+/c+1pMZFZJQhc7AlkDM2orRBZCuqi8A+aADAgOkAGjyaICm//1H/ydZ09/R/C04SH7jmz9hz96ghS/9M2/Efou5OU0Sc6QbnISRkABqEd+6y/8yn/04+Pv/OR7/2gY7zv70MZAxzm+zjevrznf7t/8G//e37p188uOPE7aJVGdo/xGnSmqw/ZWFryEu1sjEdUaIwNtt3n5z37jf3/04CdTXd+4fmW1gvD20cOXf/fv/dF/9p/+F1/83A1QQGiuI4H3253QkjGpKnjssptFolirLpfnoqAx6CR1MOaDRdd3vF8eHNbq+9IUWSQUBKI2DmAKXQxMmYmcOwNB3KggOAxKVSIZ7Tlpv+QXp5TCXFXLIRDI4BswQE1AxDCd2Ht2ZsrroQpltgB16I5cWdxMSVLo+oam5kRCGgw87QY1NDUKcGHjyUkgnEOcmiOODVuFpqwVtBv2N5avA7rfn8JD7jqiMpW9SCUpaqNqE0kxhMDLKAcozQavbfQ2whu7R45EAgu11tYgwQJZmZzB3kjhlVrgYqrkLty3KXbpwIlVz2qbqiKE2+apKsYNJzlYLY5J9sMwwCeRSDyuepncSLW1xpThUSemkIJ0RHHQ0rQFBnGkYAY1OElWRLVWESoFVxsmNmMmi0IelaLlHLbbsZmZwRxqVnQnVA3rUi2GGKO4cS3NUEgahdoJhTnh5QxQTjlGkWAsysFrm6bqHCqIHMERzAWcQ7TK3kZrVSlEkAIWIjJFs6KmRK7m7jbvyZiTgdxctXVkhtF9Bx+YSiRWCk5iKmwikQ1uVhSAwJ2Eu0pUW2nNY2IHO1kzdXf1BhiJcCAGqTJE7HLI5/QXm5lcOCDOIsJoTVVVPDE7k85hMyYiCkRW29ZtCtJFCc7ZAHepbWzYJ4qlQhsTB4kpLYUjJEC4wRqataFZo9h8nLQ1MieQG8icOMblIrcyZWEO4rCidQ7hRhZmJ2cnQTA2GMjMbLZH2EBsgJPKXMVtRmB22JymA7tdZM+0mc95OYeqNwMR1Vpnm5fMmWy5ylpqaybkHCQQB5aptBBCCGogJ5hTaeZKwnFx0E/bPTOT0W69GccxB0Huzsv5IncKDyJ1nLxpK5XciDzHMFucbZwShRS7yFG7zCEakGKYxjE4EVGMkcxDCHCvpUzjmLILPAfx2FnIrdahWjUyFgZy7sA0TZO5afMyTcIQBrkzkbuaCbGzXGiFaSqBpctZVUPsSx1c4tlUdqoxiufkXW9uymySxmG8dv3mksNUmtt2ON8uwljqOC3yekeLsIz9NR2naIepHkgbRhu6aVx5G9U7dU/oY558YI5KI0ujJDCCR7eGy+0tRyOZCEYOcoBElR1ORs5ECgdqgem8A8dMofrUGkCQSJ+VCsz7tDOPSGRmkcHMWlM1MpvjihcAFhJiBpm7GztsRoIx5ozo5fIDZrOMyGPMMxzJL9ElMDezJGEOI/4My4TVLuKUc6ocsMtVOiIiZplveC4lF2KQwQhwKCSKEFc1M5DDxUWkzasOjvksicDMTBTmEGStOrNnAFzeM+Za9s/cM7tcHHQ3d2a5YNtcGIxGrbWZvzI3C84+nl9UsctFIJTYfd54nCk01JqTqQGttfnJatW0ETmgdqHwLiw750uybms6e5LuMHXA6YKmM/8vfaZhAa8k36t5Na/m1QCMAcjsEQ4UACZSQ36x6p71i9WDR+P67Pl/+V/95//tf/8PunBQTQPEjBjwBkRESbgId13+ukC5KKGhM6CCxvOXD42sNkvdwSJeJ/Bmu9/u8du/87077/7lLo/CSwCOYbSHJB7jCnwNNaOEGo7fffcv8Mv1n9w/y+HZtRvXZXPw/Pn0xrtv/8W/9GtXDt8gv109W0WMYoYQyZzA5tCCIpBLxPN8pYIEAdqjTz78x//oH744eWS2PTjMwnWcdqVsxmF/Nm5XB9GsWPHQwVGg9OmjJ9vtkKxst5XjrrURJKY+7Mtu9zADUjPptWEIlXy9OztetocPHpMvxqGdnK6jyX5oBhweLMcBq4OlWxim/f7Rk+cnZmxvfe6NoqQmTiLGz56/5KxT2Sz6JdBgLiJdF0rbDOMZefPWRNgd47TvsOhTd6XvF714YZ3QcslBKvYcw67SMi976pruhuEZVV2Foz7k87OX6m3fSpxWU/OulxxSGXenZ8/cTnMeYhoXXbp+e1Uth7zymsdp8+DRE6tY9ddzbMRbs/3m/NSs9X2/OjggYLetWrdZU93vJtsq2mqRJBGLbjfnHPLEA1xCxDIvgyRBd7Jet7IJjIPVqlaFywy2rK2qF/OpX1pI49hO6hTAfVdic6w3+9gNYE+RtQ4nL5/ceO3waLXsFosu9W3oc+iHfQ0hQUlR92OdtIFomPZT2Zb9MO1HoRBzkNCXMgg499k0zBtc5nW3P3VvzExI2yLAmUgCtLQdZLvdP0++ykkIhYBpmiRa11MXE7xqM6sqnDlKjKm1cXm4XJVFSmE3Ge1bjEFS9Cq1ubZKQaUDIRCLpNB3y1rPJVDX5YXEoezO12ebTZXQqVJrE/OUYg2SAaj6ZPume/AeNKkqKDESe4AKLl//5pUNRtRUzSVIF4OyxBijiFhr5+fnM0hdzSMikZtbM12k1FpjZphzoMu4V4BpCCFEjjHA1czMihYHTMjMGrmwSOBI7MLdMAyttWFoRCwp5tSlxCR9lEUMbXAUrbUMBdOf3D/rF932bNSCXo6oSeZuucyLmzdKGff7/TDu67Ddb/d1mKxMQYFMlEJiZm9CYCZThTtATJwkNCF1tNYU6kx8ubpFgELZeP667CABK81IChARQM2N3ACxy7ZoJ6u1RgkppTpN63NEmgILRz49eUGhO9vsX6x3lBZH124Hia+9/nprtjlfTxxJbbU6ZPNV6mDepfCd3/yt1eFBXmQnv3J4tOyXarYr4/37H6RlX7TFkO7eup1CHna789OTosgpwf3zb39Oel2v148fP14tFtN+nzksUnzjjTdY9fHjx3Cfc9eplDu3bwM47Y+fnZx6qwyNXf/6G2+StifPnrqaazs+utJae+utN/u+3263Y5kg2D5bT3Xs+/7ea68DrGMLHKahDLuTaRoWq0WK8fGTZxMJQLofUqB3f/5rROP5+elHjz8VWj159p5IzDnfu3uvVZ9GYpIp1it37vpUl/3Btb5/+NHT5588OjgmWtXry3B08wtPx81qvxjITzbnJ1PsgakiRMtoTsKeoaRaJTSRSR1uoxrgQQgagqm1Om+ke0xCcIlo8FbR1AlqBghimimR7naByoQzMZgRQmjeAMxmmTnPmc/5ZXPprM1e3UXJIwNETAhM5G7wWhU6n0Mxh+Dul0TZWc4piMD+GT3lIiQ5H5fgYnPPhAIuXb/LS5nPRQ4X3YA8u5FuZjMtc37Il30SF6DaWSC5XyxfMDOz1FpnUC8cxDT7mD/FtFyAN9Xd54qFz3AsFyt55CDQnKtUzLp0DtZ8FrZ0h9PlvQMSITP6FcFntmczcx/HEuTi9mNgcieEWgsRsYDI+SLriktyKZgv7hGAsDAHtYGIfgoFfeXyvZpX82peDYCGyT2jIYY5dZ9y9wUtR8e3zxE2ywOMg292H37y4F/cu/fLETcJmNF8obvUjHNUg/5vNxyBqLKryoGO4uGXf+3f/fmmw3b99P77/+LRT35revJHx+FEcf/j3/9ffuHPfFsH8CGA2MtdgIHsYiRbYEpIqPzOr/yl98++H569f926d7/8q//2n/+P6fiLl0U9DhgSzxcxm8tqwYQcPM87/gXbKCsdgQBIHetH/+e/+rvn7clou+vH16d62h0I0vSVr/zCzeM/9bkv/+rdG3ents6dWOta7VOHB0//+c4+3u53ub0j9sXN4B5rXJ1+dPrjO4ZCPfjYbLEuG68P+miFwjidT3j5bH//dHjZYzU7LEl2iwWVUKqyhFSm/PKsgNLx4VWjhlAoTlbP+wMbhzULAg4CVpKq+c49dJmaPZf0pGHPGVowjuM4Flq+fevoK5wfb/EyHY6Ydt2iHWraraeiJottOsK4WZ+d7dAvPcmZlhOr+/MtK3W7DZGc8oPl4cF2d366PufWXrt2Z0E5tfRW+soArWbbOGahR48eLcON/fPDsFidT39i4flgH9ZuanxAi0WKS637k/3HI3XddFxH9L10R1da2Z+eWwhX90Mp2tTajbs39lJ0FQSvTU9+p8WW8vEQjozC1F/Zt70kM53a2BaLJVhcWYy7HpvNs8m11sLhYBrzweFCtVU/We/uf+7wm4vl1ZBz6Jb5MLycnrg/Odh/7ii6o8A2XsdqoZNrVfNu05oGtSpd4FAXsTVrTENtxNEktabDyfo5ES0XVxbdcrumLget1NpoqByrF93qmoJgAFyYGznQuuXB1XHcuzBznJqqWpAcOFZbHi7fAOn2/IHYNqUm8ix1Zayq6BNL8CahrCKbJhnCSIOqHSyWq+Xy/FS2+2pEZdwjlamdcWyONDYWdG4cBlEtFM2o5px3wzZG7rojp4NhB9CCgo3Tc0nblM4GO4flFI9WcjhNRYwDQgp8snvRjOFpuVzR2KIW8B6yS87i3GKebBqnU6VzTmqtAL2IsIzdMml1M1qfk0tFZdE+8iqKMY0sWwnmrqZCnJqOqueHfVodRvOx2TkUgLhnKKOJUd5spiln09Vu08YugyaSk899/rWjowetyIOPz1bpeK1Hk6bqkTXruLYYxlYy6nHutBQGHWowAvVx8IJgDB53UwzZdh48yoyoD6bRPZixt33F7ADN9gwHgOnC4iCHlEaRQ4zZTASaKKBpqZWAa4cCwEFNdTOMTXck4Xx7bobbx33s86pfxn753ccPd3BKfVj1qcsekrW63g+fPj23s6dv3L1z8+q1tOy/EFNj/NGHHzw+falllXM/nZ299e67/fJgPD7+3h/+QYgSBjrulu+8dq/G8PH48YPn589O9xykZMTVUbh23VSfPHo07gcBAVgt6OfuvS0i+9Pn2/XLaZq6Rbdc9avVlRTkT957H0CrdWiWQ7xz781Vv1iujv74+cfTbr9+ebJKXdB66+41Ijrh02EcBxmfnzxNIfY5X8ndJx9+ZIc3AksQIg3vvPOllMN3vvOdcj7uxuc59Qa/e/f1g1U288frx252laeDg+OSJcYjpXhW7MEn91+v8Y2Nv3Xr8MbhEa6H73/wx3a4/PEJPZYXU2MJqY2lMB0cLOpUEqu0mkfLJOaaurAOZVhYiVjs0zSMZMgCr4ipUUAxNAUzyHd1i55lIQsa7bwfVa2ptTajU4jIlDx0JIBZ1RkR4iZMrc2OFpwsZIoszZwQiUVbcyBKnncji+3rNGsSM/UUEdm9ghmmBJ77IavBimuFEs/8WHV3tWZ20S3emsVGRBwcVhFDSCHVWhumLsUQ0nwKgwaDqYMDa23uHvinJeRmRoGIYHA3hyuxOVpTAl3s+F1oJHd3C2NSVZ53WJ3RbOaIkkAIzpDIRK5u6iYJbqzw2eQTBokx08XWIMRUpzKLzKCGFCGRWZx8runzpjCHNtYGM4sxFm0OZy7CobUWYweQNk0pknmpo7kxE5F0Oe62I8BNSYRJGCC4mrIZw+WV5Hs1r+bVvBoAmYkpAgzYhFog4Y17X3u+ecGx7cfRCF3m3bAjyP/fm1a4SBTESBLAQTpZ0i99+6/gF7/+G3//v/n0we8sVvn3fv9f/cKvPJN093I1gIFwqSTjhXqkDOKvfvnPPvz0vV/69q/+0rf/Jurrl395jtj8dLOb/p8eSRQppQkHZjRr3//+dz/99NNx2qTQPT95ef3a8sWLF4tlvn3n7l/8y/+OY2WYcsilWhIxBRzf/95vS2ghK+McyMyxTLXp1Muh+zmHaOaqk2Iw7A0olRwtRgkxLVZdrMvStinOaR03pZgjkai21hoxRMTRQgwh6WQ8gzFqBQctdbBx6PpIRKotIWtrpnCDAyISc06ZWVrkWwImG9nIipdSYClFcFgE6YT2bmittVbA0fQ85cZKTBpjSqmFVLJZ8614JVlJJBIr7by4KzxwJyR9jGxT5Ik9iLcgSWnFFOAZOpQ2uFVypCjjsIfHWouEKedg2koZLxGoLhKYXBvcEVJtau7O1BFla1mrQ7zpjthDSlEoUhzH2jgylq7NGsMgPG+iNAmQONO9Izwk7kNauBaRSOpd142TEoflclWLjqUGibmLOkwwV7g3Mwvw7BCSEQimRMhdPjJr41iY9g4GjQ4BqbAQRXhiYjcmIWKYVYeqsWrm0AUVb2ytMLt5hdcYs9POtKYU1I3RVIt5CYIUo0S4q7fGApM61Z1iTDkQV5aWEjObKVLK6maV3QWSmIJ70gYOuap6VSNIBEtgESObhs3h0a1h0mkclouFpDBMJ11a7KZWrOVEKXZwba0xLIRkDUyBiIRlKirMItFUmzd3SymSdFObHFNIZIXnyFlrChOR0HVJC5sRjOf6crjDWMjP1+faJKQUmQmVPLUSmop0BlcJF+kyZjE1olCLB4m5T8wec+LQNrsTpCScY1jUQmYVUHOrTfuFGNpYi7MW7wInh5iZsjH8sz6GwBSYPAU2BphgxjSjJdydGQDb5Zde87mB+qefKGamF2X0mgO5+/z1mWDwGerhIYQ5XWdNKbpIaFpDC2qm43h4ePj89JRaFc9dTKWUPuVie2YOXY65CzmtN9vzqwc5djnnBQUdSl4cLK4tXm7Oj1May3QgkZxiTkrYkoYmbpRSl9IFAbHWWkpzd6YQY8w5Q83dx3FcLpdaahSOi97crCm1VlsTETdbdr2rUWJtDg7DsOGhLiS1xWI7bLtVt/MmxLWZMCfFofRuHk0mtcX1a2f7RsGCpKOjI1U9O9vmnInk6PB4vV6nLqeUAOz3e2K3ZguRst9NFqqLyKIN6wUQDftmL8263I11SP3h6cvzY+vujVNYdqdDqQkIutN97vK01+aeJAS4ua5crNJKJFMcPYyCxmgRqogRgZBADIfBDM1RWC2axYsadCJintOBwkLGbZqmGVY5G8YOmHkIRESuRhegWvssjfnT18kMdmKOcXaiaCaBmdtlqx47OxGZEejfaD64qMC7iG+TiF9UYl6QWeaUaZv9tfn37k7mmNs8bV5BdTh0jlHO5Qki7RKm/f96pfzsD4lqaxf3525QGBQXlRVEIOaZJ2N2ccwaiH0mjfKMcoGZiXxWjPTTaOjMBTWbHcD56TWdoS+OmVvDFFjcqIE+w3vSz/iKOkOVaHZIYeYONyZhZru4IxC5KczsleR7Na/m1bwaGDIccf5YluLmJNe+/vVf+0e/8b7k5eqw3br11vOT4fmLp+98wcUuLL7/j0OaIidvEGUYKFiCARUSPv+1b/Vp/2zzyZUun7x8/+qtu+QAzTIvXOg4igC7RiKUfXzr7V8p9X/7pW//LR0PhVcOowvV99Nh/Ow1DbjEtDs0pewNTREifv3Xf/3omkbB1RtXc+53m5PnL0+mR7v97ZUPQ+m6RGLwFLNVdD1A9oPf/a1he0plGve7Wp6UqVd4001a2L55XqxjVInd6ghd7O5cPWJJN24eF+cbN8bD1R2eVu//4JkXqRWtIYTWIxLZfj8Oe+dQ33//jxH8+Hp/9XqmZAfLFUVRK6enZT+0MiHEBmTzGYAWpkqleRa5dnQr0VUufrZ7cvbi+GQzaNjD6rS1qBYkUpahllixWw/rU7Ru2l0ZJPu/9UtfWqRMjaz6MJXtflwPm+1wOtVJFJDSLRbMPpVNNbfINrm5LoVaGz++/7uL7uDeW8fV0mbHm/1UddqtJ0IAmZnWun3+dN/nJV0Ji96ZaL09b81DjO4E6aKEmPvOJMebD6iyUGm+PpvIQ7kmxD6O4zht+iyHB9f7/iCgP3u535cGD9SsXywODlaGnWMoreQ+vPnmm++88+6Na6+HuFgsr42T/eCHf/j82fmVThar5epwOQwH1ZSZc1q6y7PnL8p6HwIfXz8mXm33Yn4QI3ULYwoxHISQFv2xe93uTjfb85Di4kAJTJ5D7IBVCF2QCECIVFupW7UR0k9TAHcHy2sxHLbp+fbs8TieMOqL7eNnTx93mb/w+Tt3FoddH1M6Vly7eu0dx3I7bM43T0ynZddnWWkRBVzr2enLZ09PrGKxCLfuvJlyHtrw8vypak1dZkRYViXebcxpKptmLtVnWkvTbd9ffftzd9UjYN0iOo2Pn3ziGE/DGp5Xy2vssdR904m8MguMUlyIBFh98nSvXt19RjuEyCFGbp2NExAJ2gi1TK1is55MQS616mp1fdyVWnU/Fd/VYVy3tiNuq9VClVuZ1uvNWMbtNtdaHXp0y4WqSLdcpZw7owO18enTp+M0MfVEoZQJrK0NL863+x+hW2K/RQxiFlIKKXWBrZaxjIMVZAKsdJSDSKTq5KLNvFFjgs2YDRJyZnc1J4WZmjcFLIYwF7DPfdlq6j47KyCQQ91RXc0cgFfCZUW7ELtc0DhU1Qgp5dpardNmt/7+d/91aXr91q2r12++/fl3vvzVr4xFP7j/0frpi6mWtSPG+Avf/FZg/uSjD3/y4UeljPcfoOPw5s07f/aX/wwRvf/xxwP02csX9z/5OKf01c//nJltpuHZ9vy7P/ohb/3O66998Ys/V7XUWqu2Fy9efOc7v03kX/3yV64dX2Vma40cf/LjD05OTl5/48aVK1e6rhvGYbPbPHr5cpqmd999t5SyXB60Utfr7T/+p/+MHIvF4htff4djePvNe418X6bv/f4PdSq3r17vSI665Ttf/Vwp5cmL5598+rQ/OlgsutVy2Uo5OTn54Md/Umt966233nnnndKaO0kMjx8//vCD+znnu7fuAOXK4UFarDalffjgUU7Lz9+9fuULb52dPDvdn/zOxw//j9//Pa3lV3/5l+8eHhxe779+cBMH/W++//ubhTyd9s932wHFDHnZ7+BjmdzAUbrW5V07mMgiRw4W3TuBNU+JzKOTtIJmFWgZNUN7qkxXpmRKk2uZmrvHjlLKLiJilyUJ80rb/8Xem/zaluV3Xr9urbX3aW7zuogXGREZXYbTYTvlRmVsucoWIASjEqOq+geQioIBogokJEYlJEaASgLKNUAMChlqYgQIARISuBo3Mm7S5XR2ERmRGc178dp77zlnN2v9Ggb73BeRBRK4xvcnvYh4ofv2O+fqnLvPb32bD0KQ5ISIbu2IuXcFACFe/gMAPLQ1ACCkkERJoJSCGCKCiCLARLU6IiECMwGHpEAJYrB5WZCOaboXS851KS4gwkKLybnrUo4I0zgi3WlZjY6r2otfsWDsmAmWlF0A+NLdslyZObsB0YLdW5o6kcNffIG762J7xYiAIGBECDAHM1iYhNcRxGPf7bLm1arLvqoapssyaYhADIzuBMvBBAQxJSCorRGRIBH+xTYAACAASURBVCEiIQYQBCxkv2W1pgAwD1h2bGcBPBpgF6a7L3baF9/DZQe+Wflu5mZu5mbAIvOC0osxUUMpEJu33/nVl7/9u9/96B+tVq8+fX4IkFdffz1z53/OizNmcEAFdIM8/uDb//hi99Gnn/wxx2WxOu2fUc6PHz0+HJ6etyvsTgAAQI4t1LEsbIQE4JB7qXr6V/7q39S4I92t6xQ6ffmwcmHD0o8tgF88UfWZsV+OF59fPF2dbJezXndQdW2QU//gs0eYE+O2mgt7gFGaaz3849/6X589+xgDxFORrStCnftCE07YHBNIys4RsEeYSaG5d+l8GHeyPidO5h4OlJNIx2TuHs7aCBEQkkgFAmY2qLiws62pMZM1nSVH0yUmiZxyouwBQQmjAx9ZVl3ZFC6zT+M8pXQvpRTOrYm1LECpJEpChZxAYOrLvuQEweFgdR8YrRpDEkIPFcnn5+cfwscMQMipdOg4T7ZkULZdef70CejUifTlAFGznCY+2Q9n5BV9kkRuDoBETB6dMIYKUd9ls1bbEJ5yl4UTUKIgDGTIKTJJDzXC2R0ZwbwlRsB2suncnblEo0m1zppz7+5SELhN3ohb4EwMwCK89dq3uWiTddcVoQRJgpqbBTJ3qeTpag8pE69qnQAASTERiwU4U8JAbZ47Cw2I3GaZRwbUYZgjjMSQR2GnyIgJIGfZtqatVUZDUg8jhtKlruummVlWCMWDOUlTZXFOK0m9xZxzJmqIqNYY1esBmAmUMfDI+DIL1TblLB5zQM0luS3VKQnd0bqwFC27Szi36lFxrlRVgGL5S4WTRQRMc70iysj5sJ9FCL0EBFEGz+EICBGozTF8HEcCZirungVUFSgIedQZkYEiACwikIkSeguoEejA0QwAmDhn2h+eaXPXIBJBKl1K1ru3aarMAQBINYmXgszMnNflJYj+wGE+IBvSrPPeaQyA5gfGDVAyZ6QVwe5kvUJkTSOhJBF3Dximec6JzcEYjODg4qnrJO99TIiCICjCgR5OiBSBoODmZOHusDTE49FmQPAiAgRfxPligZ9FALguJfgOiBiItFS+XKe6mDlUl4sK43ZdgCILS0mtza41E47TxK2dpLxXVfNCkkUQMVimMEXEQFP3rm/MjOTuGO6HMaY51JlwmKe5tc16/dnnDxN04Uv1YmrNWjXTYOaIYE7TVLuuY+Yw3+/3KSVwW3UlwhmgIO9r63NBj3VZa7XLyx2TlNxNU+XcBYWFIoYQkweo0YIh4FQ9QJKwjLUBcBjOOm7Wq1JKEC/rTSmFKZWSmikAEJHFwv5uIkyCrnO2dk7uwxWAK9sE+hxgz53n83VPAicwNeGybdsY0vY5i/I4w9B4Eii3Tp/PQwM/uGWAFpooarQZ6cjVCJJghQDiYJybQSansEU1y+iixMQqhNhavIioAS/VJgG4UHKA+Oh+JAJCWCQ1M0OPpRb1hcQXEep1QbqLEFEsLwzEpaNkIRwsYHG8rjGJpQqFmZbblRkgXtdOHjOER4umGbhHSpGlzLW6Nzim8uiF3ugQHi/EPF+qMQkJEZdHGBGIsTS4RLhH2PL8QiEowBGDmQEhPBYRbulH/fKuuEQpKAEzgwEEIER6cTAcwAgIuPyYuf7eAiKahh55nsB83O+IaJoaIhpiEDuqhkdAbhyGvrxRKYgjwojdFNCDSBcsVBiEq1NjZACHAAqkIHS8Wflu5mZu5maAMR+hClaBALhEAy73//K//m/+/f/u8Psf/85hdBG5uNzHa/8819cJBADK+Bt/7z/87PEfcHfZ/PHpJp13t7ElIky5/+ijH772dgLQf0ayu15KoVYAglzyrTtvOsDQAAEyX39AWwqi8Yvb2xf7Hr4QMxUxLTcYi3bYj2enXx32V5L6k+151+XaBiK4+/Lb3//299987z4TAdAw7XKuKdff/O//K8KxSO7z6t13fgYif/rZx3O9CnRMTcG6zRYIARuEZ2wnZ92mO51bi2at2cXFpXhIQdKAKBBu6jUC0QlT14m7emh4M5MwWYhDTClxrmlKafHScDgB0253CUTNYJ5pHidrn2e5IqWUSrUP1FrzaZguD7unK/a+P0MCbTbN6hqb1VlK5BqzjT43SLjO69u37qvjYfrRfrxojXLKjJ7yWV9umcU0SUMUT5f7zxBsvUnWpqF+6poePS6HuV7uLw7tYDgCN7NASBDMAm+9+do0VeQxwuZ5Jk4oKaXUrdamMs+tNSMgx8Oquxtas5yend4R7krnKWPxdNgPVolg3eWzCrpesyR4+uRzKrPOU20HiDrXg6rOg37+4HC6frK/yCxl2kPKvL+4GPaXq816wZevVqer/q6qB2HpTi53h83pBrBN8868pSzMq3Ecr66eJeKTVQoqhCqJt5vTquEwRTQ1ALNWR8KMiOv1ep6FwJC05M4DTWOYtOQVANamq81mu7334LPLw7x3kzu37wNMpT9zuxIsEBIeYYqgmelkswbMOTFCyTnA7rLAwwef7Pf7khLhpuu6lLuqgdFlgnVZi3TeYCLd3jkfhv1cB/Nxmg7m8zzPY92XPO33j0q3uXP7fs7bedI6BCa6fesuU4eRwjEXWfcSYZvtypq7wTAMtWprM4kR4Wq7QUTVGhGd5L7vAXC/32OMRJJaN88zIxJhiOUucu4gcNjPwzB6s0APsK7nridE79ZSK5jOz58/hKDdHsJbq6Ax3V6flU00xVGhW8N8cHcQ7FprgdHlVQSbWUmJOBDDoxKhpcSISJQLIfLY0BEUqM61K6mP6AgTopuSh0VjSYHhZOhEBGgMTgR+3TOxoPkCMZBe9LzHEfJ3/BkVTEIBAIHgDo6G6o4Ym81mnudANFVAhyCzhohPnz5ZdauPmJ8+euwVTjbblMrZejU3C8LHnz9St9yVW3fviQhM81zHT549+fT504R4e3PSu5+/8qq7K+DnTx8NpkHYU//O/dcobVT180eP3X1JnJ2enp6fnyPi4XCIiP1+n1kQ/KWXXso5h++vLi9rrQth79757b7vx/1INA9Tnaa5X63eeOttCAKAHz556E1Xj55kFgb86p2XS+kDwSLmiD/96AMRiSR3zu8K4Ny3/f6qDiOjrNdrITnsDof9VE0DHQC22+16vcZwa8009hd7Ul8BvnGydg1PMuJoG07p7E6/0dW0Af70R0+Ttov+kHgKirdO3oUVv1SuPq0Xl6V9tH960ktFFVswjHOlmArM3YxTblWhAmkwGKGoQEOzTJEiIjicPGhsCLAfgYkjKCVxICBSrR6t65euWogAIUARAHIPX/yc5kc+HzkJghKAR6C7ubsvdHJE1aNODgDWTBUAIsnSlLn0iyx72ouzBlqgmoSIyERHqt+LqtAFiR4O7m6qrdrxXhdxRDJc2ykdr49PwyFcIhbBOiLMADGYDYI9wq7xeIgM6ADRwi2ckBzccKEHAhIRLv9At+WyAYbIFAveIUKEF7znC+o6OeG1WPpF302wabiHmy5PnJkX9hMzMSciBcLw5S1J7hDhTIu9M1KSlBwpwhEAmIEQmChnMQsAAtLlwUbc1LfczM3czM0ALGBUALBgB0JIzUEQSr73V//av7Xb529+8092u4uf/elfRkA1oD9PoC9oll7A9R/+j//1uru8d8u//8PvSVcDumkX985frUN79GT/MznBPEB/AuA/tqohADgR5A4AqblGEDNXn/qyOnZnL7jX64D6j+17L8RChIBIiADQ2swZv/GNn728eNaX/s7t+0QSgXfuvjYedq+++naAjCP0K3CHnNaJ4rf+yf/y0Q+/61FXXbdarb/+9beYUsDuwYNd6W73q3Shz0q3QqaA2uqcQIt0SdaPn+1jj1eXu2E4dCl1G/ZJbaTWHCCoGTHkLMKk4BhLqcBS7OZgYBaIklKmFQlmogWeBsNUAUkVhoObus97poHAVl0e5wmzKEDVwzg/AwFHIenbfJiaFsrbk07IHWf1KfR2VI1U1v0mImX+nKljEbPECKU73W7vWgNVHGq1w0TJtA0TTFKmWuts/NnTByT9s/1hN14G2/YcpAgCa0OYx7t3brv7xe6h6s6Du65vBkBcSj8DmkbgEoapBP12fdKV08VSWErpVzINV4Dh7jprRfUGXdflFLtMe78yH8d22XT//OmjWtUbVe2fPXu237Uk/TgM63V32F8cds9Gr7/0K79sTZjKdn2nNd/tdimDSCYUh8aC6OzuzLHZrFsFzsvRgU3Tnk0D4uTktLbMXEzBLVSbCPRdD2AAoapEkGRN3OcsOfdqgQiS6aychOM46zDWlE5FOlPOcp67E23jODbm6G4XZHakJKsgX1rsPBHritgQOncyDcroELdu3bG4BLhwV5G8Wq0YuZ8VKXrk3K08auATtTnqjrTNdb8fHl/tnjL566+9UycbhmF71p+f32LM41Bba0gEnAIIqwv5MAweM4CmTEjEQn1ZqdVhaBHQySqntRlOsxETxuhE2ijAzCqgItXVZp04q827/dgsBIWYAYIZgNq6o97lsG/DOCDkywfg7l2fUl/LGk7PU7NyuYPw9YXzNFIEz3WKgJxW/WZl1iRF06m2/TQZICGiBQcyibjBoQ2jG/FwEghBbs4JFRABmAECmrfABrEY2BgjCGhxul1jtmHRHRDoWIeIi42T4Ng+DwSCR5rf8ik8DIMjrq6uJHGWvF53KWULn6YJAK7248XTy3G3T5zu373/7ltvznPzUhrAOLdHP/xoaPOdl++v1z2nlIqObf3RJx8dppFU7/3sz9Ncb6032/Vm8PaP/uQPse+7lHeH+a3X3xhCnj59ut/vASB3peu61arv+56Zv/nHf7jZbA67PWNkSe+9957VNo7zkydPEDGzlJTv3LsLBu9/+INhmHIp/WYzjvPrL718enL+9OL5t//0j8mhgGxLf77afu2dd0rXPb54Pmh1tw8//Zgp/cTb72xTh83Kunzyo493l7uTzen5vZeF+PPPH6uFQXAid91sNtvzDYY/evzQq3qdvKqTrDcnkWFEeDzuLi04n965da+cEKu+/2d/5toeXVwV6dt0+Bf/4r/gelh3q9Oyinudff8PD2EX06QDdCugAChp9LZH2LaqDbqAAm6ERakKAjMWdHA0TR48VpxBHC4bEBpRACHh0n6JhKSqi8uXCHLORBKArVlEmPm1rAdmoKoA4L7E22JJuC1S8ZKbwKXO1JWPvz1i3AEQhUUAEyLCMDYIX+wnxMDMRMSMavbF7haw2B3RER0XeLvb0dq4rE++gNwDgCAQHMLh2N269GouhkyAIFJEIVp6a5aeS4ggjYVLbwCADIQotOyfcp1gdIw4ukQ1EDyOZw7X6PlwDV/k0KOuCgAQiGgKtBR82hEysXwnSQiXvY+IhMkIwMMIAsPBw+S6IzQllsTu3loLR2agBEySUooFP+gLyoIQb1S+m7mZm7kZAIwGUcIh4coXuySDMyAk4Vv/zt/429/+7vf+y7/7dwi25i2lP9/FDa6YOmjz7/3eb73y0nh2thHvrBbqT41OIW27FQ4ffzjNFYpc73sKSF9e26bp0HV5nEcgyakExKZ0ALrEEhYe4Jerq79Y9fC4CTqAQDGPcM05W9S/9Tf/g//kP/uPkHCe4O233u5X6U//6R+OBxhGnEbr19AUsgABXewu/u6v/+dIjbjVVqW5w07VSt+6nonSsA/o2R2EExHNWgCCfE1e+kwmpXR7FtsPj6c6cECms+XWJ2npq2BmREqIJizHOAQnCHILJHYQU3LgLkutDqzMAshVwzwImaQgtghTmEtpCm7miE4M5lrbIeaBE5BWQiUUh1ljCjKvQ+RCKZeEGgAQqnV/2CN5OCwH1YHUzDxQA2Zz5OBNKtkeP9yjrJUjwkAACjaFFuCuTGKE2/W6joOUzILTGA4JcYWIKJlSL+YiBSPMG/rYfGRkllzyCYK0KomwVjWdctc1uyqWiQujTNNMWHI+3w++n2aE2mJvNCn4rEXjSSZcr3pG1TpkQUYrWzPcKSSRojEGCjNP44ggIkVN3Y4FJOGyWmWOLUFWq8KQUnBCSSvVmWNNsFHT8ObuHqO6IhRitIZulGRLbKY6jUqMVUe3KpyFAzBttrfqjLn0U4NxkLRaeUuCtion436UHJQFMAgZIplxU0++Qa+1pnlGF5OMHjHMk4WLiMZypj+TCHEEEgkDIQV7CIS7UWtttU4QQ0qCPAKNDlMSwzBCiDDz6qEE7miEIRzAEcPsMIYbizWt3kKE1KpBJRKHaApuhFQgmoYzFiQXCnMnDKI1Yjo6DaULAwiBMMSIsFZrx5iIKMCqMQVTMa0sTEQRqA1rw3kCQjalCESClIgFibU2g7BcxKMCWkkEQIdpyl0PxEwFwDHPwDZbVc6NMoRWpEqYInJCCrfawoHRKCAgIJbedwxcfHGMEMdGDcC4ruVYdrsXMoWrAyCBL3/+eijCmLm1pte9GgHBzBx+tu43Xamztjrtd5etmuRSun6cZzcLcwLsS1e1PT4MfUml9MNun4jGeTpbrWZ2xnY17laS6twwKKWibkhJVcEj9xkRhuHATKdnW3dPJZu1nMVVAeBwONw6O7nYg4MwApIgCwAhxulmm1Iyh9YqEiNG0/nq6uI0bzPLNI67cexWa2WC8LlWZop52kgBQm+1JXF2m0Z3FSEAqLWCFKZU21T6bnfYL2ZXZh4Oe7NGBH3zeaq+wlqIctrtdhZ6SmW331fF7ektD1CCZtZ1xSyl7nRokFIWNBoup8+e3p3oFjGPBNWwp3kCkcyYwIPYiYACEInMoAWCixAQGQA6JQSK40q/gAHcnZDhWDESLNSaLr0hRLBUpbgDkZgZ+KJZgX3pGDTQAwMZmIECzGBh1EUct0FtQQTX+LhjK0ksdD07rprxpWjDdZQuFi/oAjlYzh3cF/flMcn2AoaAyO52/DK+pikwHU2cR/OnL/vg8np2dz+G5Za/GSMiFTCDpWELEfgoK0Ymcg/VYxfM8u2JiMSk7rpAEZc2FXchgWveIEAAHXewZSGDH0sqRkSoLrd19lB3c4jAsOYAEBiOCx4GkIB4qbFpqoBoCx7D1aqPRLB07C6MCLhR+W7mZm7mZgBAEDwcglgogpot97ZwCIwOYPveu7/0d/7Tn0OYMQLI4M/X25lUQ6TLnOu4//jiwcWTNkFMzfq1Xlx9AOAn56+8/MobgPk6mGdH7A4wgEBQX7bTdLHqBABiQQ2ZlZwBWhy3RDrStcCPel98sfVd/y9GFCQBAMLcldN/+2/8e7/5m795+87rP/uNXyb2n/rJX/jgB9/76P1Hj59emVcmDleg+Tf+wa9rPDm9Q/td2Iy5K8SsPr3y+q3zO6vLi/mjDz9tM2hzlnCN509GaKOMzxDGQ3UvouR37m19pv3Ty5hl/8DmeSKiLALo1haV1dabIimJuJn51C4vbawDElSW6aBhsN12nFSSIQelpAqqFg3CBoJWSmzWK3SehnoYK3Hu+rXETEkcam1zU83kXLrcUVr3tIrYDxeX88MHn+4ur4YZ/uz9H+xaPczjal10mHbjs6eXCaFQWnWr7bp0fnoWcGGfPyNomzub4aL7zg8+RMTNad6cFzVNRcJiu92uVpuVxYNHDzjl5ofdsBM5AQhJne415WYVU0YhADeSGjBdXs19ufvyy2+A5YcPPxt3h9zT3bu3MXSYHh92V0VO++6MKd298+pAcHp6dXJ63uwh0GGYHsNGtxs5uxOhh+dXw/s/uLDmKTNAXNDD//Yf/L3dlX793Z9PfEKw7spmPIxvvPnVl89emebh6dMnmbqvvPLSyckJAI5jdodxmpSmcbrAasScc5d5VdIt19FiIprVBhuv5jn1ZZNlvVmfp1tZBA7TpWEdp8lDxzavCNFhdxg8bLM+/an3fsY1rLVoRrm51VYbxNR0mnc6t8qp257dXa3PO5bD85CEAatSTnP2XNZB/NmDzyV3J+cnKXHK5K26zw5WnSOASHLqtpvbLNZqv1oLwrjbPwXwcbr6/MHHCB1Cb45LmtF8SkzMDCgi+MH7HxHBkydP2jymTMRWmHORuQIyl75nZlPRikR5vdp6oFYNy3TNsVNQmOXy+RQRtUKSFUNyxdbmVueUgVnOzk42m82tc191VyWfPnz0/HA4pILDtHv2ZLy69N1hP+wREcbBm85urdnEoPtxJL8LYE7Fra43/bo/icDHeGEN3Y9xvK4I5ojJ9weLsJinlnlOVKBtgAWsy+mohHh4YAgv1LDRMAAsgAAdgQEMnPBotzt+ZoUj6fmY3VooZQ6GgRqGHgEd8QJeW8QQZmbm055b08Puqla9eH7xyScfA9G7X3+PJG1Pb/3ar/0lD/zeB+9fPHriEQP6OE9vvPrGL/zETxHab//ubwcDCZacxeFXf/6Xdpf7JxcXM+If/vEfGeRXXnvlrbe/2kyHYWimh2H3J3/yibt//d2fIIYw319e5Zy/+c0/UtXze3dOT0+zcEn5aj/88KOPIeztt9/u1isS7rpunNv3vvudYRxv3779i1//haHOkzUnfHbx9H/+P/7PMH/r9dfWqaxL/lf+4q+5+59+988+ePwQStomfPPNN1+++/JhN3z6o8+eP71IUlIqEXj//v1S0oMHn3740fvMePvWWRC9c+c+r/sdtO9/9smE3pXV2WrzSn+63pw+fHbxbPf5OLU3vva6V2tTy76qUf/33/9tpFqydtIS6K/8hW+MoI91eBrzU9LvPvx4eubSlU3XUXfQ1sKjhTcL3Q8OQAIyZgQLdEypWVQAIgA/SnkiDIG1VvOgBqs1EwUxMKNIUlVXuz4kCkQQIWYQpJzzEeBOR97d0nukGjoHRFvoBW2GnIAoSslAi8FSLTwAgiAC1iUHoWpdtK8ld2fm+CIft/hBECKgtaaqvoS93ZfioeWw9BpM/gU8kIgY4QXKL8IDgZmY2QPQl/rQo305Aran61prrVXVKJCIMCgi1E2bqfqS6mRBQhZmIsVr1yjAMSJrZuhuEWZuRx0yiGjTdSLi7jO2a85nuHsziNAAbU2atWULDV0EVXUE5iAOjAXkQIiJ2UUKYUNPdfZr9fXYwQToAE43H/Vu5mZu5mYAgJCYFpgqZAEiQKgAWmQFkCCAoWCskDNcOzP+f06DTuQEGm9OzklYRJo6UA5khbE/ZVnBbhhff+NroNmDATgAAhRAA8IUrEI06LoeYD5cfDZdPRCcCznoBDBGTBFtCTaYg4d9Udj5448UIRPmxQKKICWd3rv9xl//N/7dv/Qr/5qkE6IzgPXbb/3c1979xmp1nimHNSH93T/43/7J7/wPqb9M3YGzVXWPvloOLpO2CoOs6wzP2XuObRtz6BbaySrfbXOCYCJiiK5InQdGs6aEAVgBIcABlz6063bvCCJqrYkkIp4ni0Amce2ynAittDFTpw2Y5UVGf5iVOLmHewQImNY2LZ82hAuCtOpEGSGFAVFx5TqHyMa1BDS3WpJM85A4cpY2D4Re2z7lKB1WmzVqUIx1dITZaVR3AcrFoQhtAahpcJqF5yxgs1IQmpO35pZKJqJxbl1/Ms1MdNJa7rrzWkk9ABkFUdRgN0wTJ2FOZiGc3ehwmBhyaOTUaZ0BG7FKipLQdQbbgp24rhDXVRFCzCLIZt1xqshTrZeBB6YxyYRUq+5SqRaXq60CX9T2aLV1pAroDMyRrRWtHcGZ1XW4aIuupOVQP6UklNBTeA7rSjpxo9YsZ5nrQERLSfo4jogIQESi7ajzmJmaBgIQEsFqnZrOtao1MetVe9WEIEgOOAEMhG2exy7nkopZEPdzc5YuUMZmXMowjigcCMTMCQEUxEmitZHYSEK9tdaEE1MBEOYEAAGKpAEDp8lhT2kgbgGN0YTMYwaaic1tzoWIPXcRMHlMKSMLqDYSHuepW/UO6HGUHYCFUAAZgBaCy1IET1LU0RfFjIiELDQQUpeAoWpDRgCb2hDsLUY1yGVliuvVmTaeR8JYMW0gCkIKNfOZKQgdPBzoOp6kGBXJtU0IDWCGaGFVIEoSNAuHiKQhIf2I3Eo3SbHcK4q6JyRxEI+eSMCs1QBdNAfGRV4BwMDrTvzlIzJcOzyX4n4AWBBuy6oZCBAoQvM8L5iH1o71ngCATQuTWwPwVHDU2rweph1nBjBhsDauU8LWWF2nGdXrMCKiWhhCZK4ADUMJQBg8JFAP4zoV4WAMDEtMbZ5MJ9VJhBAjF1n0tFKSuwaYJJodQ0qkApId0Wh5R0fuSkocYUjW6pAEWh1MqUsbb6CzIQiRMCdVZ+au62qdl1AloCJZay3nvPAD3L2U0loTkYVdoaoGi1pFi8OwRdTwoFJDHHvAUqsXiNT2qV7RfLFKVvUw2BAdzlkmoQFx4jRBSuU2aJ/mzUnd3JpWd9v2fCzrHazm2BiluVXQyGSMMzoLuENHtArpZuiVVlEk2INqwMHAAiQjEHoEC3lEayAC7t6aiwizIEYpCdCXd70IRoCZI+K8YBK+NIAO6EiBBCJcqy2hMg9QBQBSXeoxjycIC4KA6EhpZ+Yl5resfHAEMzgilMLMeGSa+8KToEUAvP5aCnrBjEBCWQYRFzMAkSAiEIgcRb9lfOlwASBEQjBv185SPNLSwczsRXXL0uPiHuHKjGa2rKNhVmt198TyIs537CD1I6DCvCIGYqDb8g4LgAWfp7ZsszOCE4EZMKXFUArLRYKAoFloRHNLKS2vN7OWUnJ3DzVvSL68C/AGxX4zN3MzNwMAEOmFJoa4OP/1ukmFMF7sTgIQ/x8on//nMgncAhLHrTtn73//U/dnGrMaNpuEXPoVFr6zfqnfnLcZBUgVzBWwMadEaeGpAgBoGw+Pfv2/+I/dZvL8Mz/1c7/2q/9SeekWYa/zSKkAQ3gwEYBeK4Rffrz+RRHoF89FAKAkBCA3AyQifvUr79y/Rwhekjy7ePQb/83fX62751eNJT19VgXPHj+bHz6+Ur+a2qO52qxPWQAAIABJREFU7iMQhG3ov/rG11br28Mw/Oj7n1apd167RURfffWV0SfPUXIfTb71Bx+CQ8qQMhBASsjIRJSFlvyEWitFuq7TcEzMQIdhvDpYEQknRDzsJ4dYbQUpanWH6Hu+ffs2wjnYhABEenrS5UhzAwrY5nXJWGFyizbXajxzyn3HcMfRxvkhqIfSfn8BOMzjJCLE0ZWSiSShu0qCk7PTFnk03+8aSYMQbWGzgOaCXUpDn2DdoSvvJ4MWkBRynZWrNpIsOTtI151/5ZV3I/Di8ODpo8/MTDiLaE6WCLt8ex5BUtqeFArcnKT1+vzkpGQJiFrnA0YlGEoSRyaivaeA4eL5ldMhrGM536zv3jq5d+/sze3qtjZ4+aVXlnrBCLsA+uEPf2jq87Sv9aI2vXi+y3kVfnXn9isQKcC6vE1c0EvmnnnyUgCxh36/30GEpEyYllaPnPtVvwUaU5kPg7gRpyySmZE5ADUlTHlT3cxp3XeHYdjvr9RGwHbYP7nanbmWRFvyYg1aM8Kx2g5oslCHpJbHce9Ah2G6ei6A86wzECTJXb8KyGrmpuN4II6SKbEkZgCyqAgEKADhSAxImIQ7zoo8Ac7jOAzjXi2t+jOe6tXVLuWl1jFYUCiZtR/96ENJZDYjKQAD0NIDMVYjkpLXTDYjKBQwshaElHPmXBIliHYYap3HpTmdGSNI1dF1sZjN875Oh4CD6kYjUFrpnEjB19rmpdVvGiePOSLMCMO6PvV9adXMG0AyM1W2Nk3TRNRYmKmx1K4DWec2U51d3QozI+d1B+mUiAC91fHR7kCmyJSarRGZjEIxgDgEIQsBYwJZPlsf7WMOES7Mhov9b9FJEMB/DG92JIYxBAQuqgQt7rzAxWgQFCEBjNSlrOJBCElJ8tXh4jCOIimstRp96b9y505ErOfGScZWP378+dTGO6++QgDhuni1/+n731tLv1p197v1eVldZjtM44PPfmTuq+3Gm/ddXq86APjss09UNUsiIoJ49fVXMWCU9W6cdwdjty7zrXv3GGA/jRdXV8QgIhF2584tIkopPR2nNtdpGrqSTnj97v03Ac1Cr/a7Qx0e7y9IMGd+6fbtpnNO3YMHDx76Q3bpS2cWfbfmJFOrT548ibCu69b9feZIQoj4sB1op2p4a307kHNXmPzZ5TMfL7qSXz1dzcCa+hHSk93+Ktwd7n3lDbLKrgkC+9V3vveYfRZBWdPLGzl59a0ndHiOh4PPM4naDO7kIEJMAMRNDT3MAwMQBUCEkQnXAjl3rbXWLNA5gQAgIzGraTgGwjzPy9tB54oOIoRkQQvREVGupV2wpVfyuqXTAbN7XY4RGJ1wec0QvADtwXUjS0AudO3PhBeORyJA+qLf5UV7ZzNdRDN3MFhepCAMC1EvAByDQt0Jrw8pFqOn2oJM8OsjUfrSIzl6eWqtR8I7AL9wNDPENbX9yGxfqJYIpeRaa62xGJ3NvJkTASIjLD8QAhGWWF6EAxoxSMJjzYsBAMixthSIYDlBglCb3MMW2RMRgxACzUKbx+IQ9aVNBx3U3ZmONIsFR4F4w+W7mZu5mZsBgCgvhDAAQNDFOQIACHI8e4zr5RD/nNeGuXlNbF958+Xf/r0HxFfVQr3OddxIWq1T39/+5V/8l2urOVM4CIPIGqDBwkJyiIUEiPM8PVT9BOJyHqbf/+1v6fD+az/1iz/53i9KvmfuKBQM/kWo5vhvfGH4/HLcJhbi33XRSwAEuymJIGHqQNsgKd06u/vv/62/Pc6ff+f7/9fv/O5v6fDZZ588R6I//ua3cj/lztw1otR6InM+27zy0itf3e/3l5f/0wH39++uzvv12e3zbAN30pWVjUzBgl1OU05AiDkRszCgCC98Xq0tdRzhZpYyJUnm4ziorAoCadO5tkBASClRa5WlBXiA5dQdYUpxlbuNpP5EOmueAcJqwk4s3IaxKqIQrxLd5kQjP2vNtbary505t6ZdSc5662wNViV5WPVogaZgV8M4B6Si4smb5OgD16frLSVd5doTKKRDtVBTnKc2W7cNQhHZ5JOpBqXtS/deU7WL/efPnz9HRPeX5lYDlbKYZ9Wai5yerXSG023vmoW4ZDKdXJ+ZTYmhFSAiMBhNPKarq0fIQ5IN82a72nzl/tdfufPWZnUGjsO9nbDO8+A2f/wcv/etzyPs6nIusjdrz55+HBF9p13nSbYifco9krY2EuWyoggGLO4u3Nc6CVPqkhuKYM5Ls/2WUyF81owDREQATFKYt5JQ0qo47nYNIk/DRcCodjAbVwWm+TK8o1wAU3VrphEH9p3jFRERrxGw1itAHafD1Z4kecAkCfpVt1lvpiruYar7/d6tbk/Wq1SAEVHUhiI9ClJQIlwEtxIFuaklIHc/7IeBKK/X27mOl88vWWy96SIizBHJzPb7vSToV7nrMwAssK9wlJwZRPKaxMNUKCEkHE1rTamU1BUxhORx0CooTMQpMTHUWsMRxROLAQxjRYxqTrVV0yA1sMS3tQExBeI07Oc6IQaRIFHJuSulJXNfQnj2ZDd7NK1EUptGbU0EtifCxLto4zSF48nmbjP2UCxrdXOASedddVBYN0g1JLEE5GDGMHW9Bl9nYXc3RHRUAD7aMgU94pg7gsVAFxFLUhgpApCC3S0QjtgyB1oyRB6AaBEYUUiYOVFgoFOYIbBfXj0dBxdEmys5vfPW1+7evadqq9lGaw+fPni8vwymn37v6zbOMdd5GGsnH3z66esv3d+u1ie5v7s+uXUu77///rPHj8c6d31xbWXVr9briHj//feZedX36/UaAF979XUA+Pj5eHHx0FsF15fu3Dq7cze0Pfr8IbiK4dX+kgDfe++9iLi6uvr4888TUwbCZpLSO195nTO//9H3n+yulHysB8T4xns/+dLpeTuMA+Ann3xik3ap+9rbX1PVrlshSarz88tnU5tudbf69UroWN3xxObD0ycxwXtvv4cozSoQPBkfXDz69K1XX717tpkMvd8eOF3No9UJ0e7cvh1zi6p1mvP21gcffsDz/Mb9W9uug2F845VXLrr9B7tPPnz66FZ3h2yaIuYIYEDBCRwJwiwMyIJrIEvGhEB9zznnRWR7gddrLUSCkFIqufAwmJm5gx9TfEhEi275YvlfYAhHuZgJEcHDQBDnZVNazgzM7Jg3wxdhNnALd4By3AOXtskFwbeUCS134heJOwBQP965AyjCzYEIwgEB4YUnxxEAj9o4IlzHCImAkF9kFynAPSCA6LhWtuYQSAB0dDMjAjg5oUAEu4UDIxABM6bEjIEajpAYiNjddXlG0JbbE8ALKdJygggjIpFl2/TFYcvHIm6k41PGxBQMGIwMDJ66nIQMZg+YZmVBNwKgCGimFMeAxxL4AELgALpR+W7mZm7mZr44qQYgv87CIUL6YnH68tb3z3NdBJQ333qHCiMjZkhEAOHNTtbntXZvvPaNnO5rBXQABiRwJDcCAJHF6TEDtP3hMadnWn+4PUGfJPMn3/8WbbvNGz95K8wgKBBatIyE/yyc3R0M/l9+5hMAqAIzECNxerEPSsrjofZ9/9pXflr1jXff+gt/+V/96w7xgw8/+vZ3/vQP/ugffus7vxOmrdLp9uXh8iqnDWGJ4JTSYRo3XaBQC59ri5xzKeOkWFEkFygHu1QDhqW5BAMJPAxayskxRDhljhCLGgEpAwCICKGrqTkQwzw5SdLWrEESYsZNt3GFYZgyYWAZJ8Ni6Ji6bp48AJCEGQkMoQKYQaja0CarxpgBPMCSeIs2Dh7n4DGpY+lOOBWlAZjKlmXIEBPCqlnDivNhJosAjQocyYN0BLM4WcuqK3uWVe6mOrvWWonRwp0QuiwEoa211hxqRFv1GySXQgDa2txmBi+u1tQ7SUSVRc32gZVTJsyqQbRvdTAfhZ0wg4a14toHnJiuwyAcA8M9E3pH1A59SrziO5k2V4dHQgzUus6n9ij8cLp9iVGENymtTBsnsZZS3s6TCnYusDQjAFpAbeqqFZHCaRw85YJIERGgxBZoAB4hIquUxF3MAFlZAsmSeHhTC4XZgptr9SlizlJNa0pJZBF9FXlKZVavaBEwAbQIjohaK3GSwIXfKMTLIT5gUqhd7pmEkdEBIeqxGoFVF62JAcSD1HCedHlS7p4TtzBtSiRmbm65LD0ogCiE2QOncWbGViGlIjmDQa1tmgZwI0AwVZuYQIhy7pqKmnpEUzDDCKuttoacuraXzFu1jTVBbKXDAAtYYksYnsFXGIgQfVm5OwG6TaozM4bHcLhcl6+YO/jo6uCBGJQgwprtkaN0IJIDFMFdDaAuRjQNoNwFtcFYLK36nsABNBMgAUUQOiIQOC5tDxiMALxg9wKRfFEYlpySR7gH26LvIaJDBCEYAVgE2vHjNgbS/83em8RakmbnYWf4h4i403sv56Hmqh5INptks8kmaZKWAZoC24Zh2YBXXnnllaGFlzYgC7DXXgiyJEOWTBseIECQQYC2YJuiIKub7GYP7LnmyqyqnN50p4j4h3OOF3Ezu5oiDLTXeZBIJC7uezduZET8/3fONwCiKUnFqmaqkysMgDIBgopqIPCeCMQxMQGgOjKx3LR+3sSHTwaOng1cbHephm4+7LY5FVWopgnUB7SStRbJiU3H7b6dzwI7FUHErutEtBYZ+nESm8UYUXfRcRYyICCcKJ1VBc1q1ZxrcH4YUtM0TdPN4iilqIgg0KzlGERLznk1X6x367rPTRMcODXIWsm1Dl2f9mSUc2rbzntWA0SrNQ/DwExHR0clDeM4NqG5ePRASp2HmSFGdlpqTammYuwyWS/F0JlkTLJC7Mcz50I04q4bHA5ZB5HeRSy21diIbx1q72P1x7sg+ehsByjhMvKI4+CQo0NELAKjsgGaaakkgC6omoGK1skHUgREZBLLTTRUBQND5xyA1mrO8aRSMzMEmlx9SikHPIZAE+J6RvUkA1QwZoeOnVaxQ8NRAYgYGBnAUOXHkeKHn534lsDumYvQYbx2WF+Z6qQRhIPJCgAUPXjATKuvGYocDo2Doyl3AUnR3FNa6VOpKjwdPBoAoB7MXdAmDHl4W5GkdUqKB0GwqfHBWmqZVPiqYCjPbGamL8JuelJOr0zGRxWM4OAaSgEUEWm6S9SkmvHhixCBmCGSESGQIUkBBSNCBw7JoSGyZzYEjuxSHSa547NtyHPI97ye1/N6Xs9wmT41TcGn/bFDhxBQf/KVn2rKNwsEYHDt1uvXb97Z5xSGwXn0je23m/d/9PCLv/x7bXwRdKYZQgBgAARCVoBq0wGNpiOT3X351eOjeRNXWNYRu5/9mTuXw63d5QPZn9PsSjEQEPdjhftTjHpo+eknJ5k/fg+Acz+5jk4ObMU1jQOEcVQkJ0liaMn83Rur11/+xS//1X/n29/94//8b/x1RH2wvc/UZBm7Wbx952rVfO3msZSzR+dnV/FaxehcKErDuPXKROCIFvMAlhF40c4IPIIjAgMvug+tm83jctkJ86PTj4ZegOHKlcXVK8eOsO93SEdIJXge+uHKyfWXXuxE7PJ0++DBA0+z6Ge1hl/6wpe6a6vTy4vvfu/PN7thu94WHbL0uaRrV5Yv3bizOjq5+coLGfHB+08uztb9euhTT4iz1SwuOnNltnBWbNFSDKgg2bZJdFRwumRj5nnbxPaYaOENj1y4/eT8nfOzLWgIsUHkfhhPz3e1o1s37zBjE+JyMes3+OCje8MwnK3vl7KPMa6W89gc7fZPnjw5f+mVm6D+eLGauJOL2SqzegaRM8KssFY8Jb9suiukcajaRMwpeSY0SynVoo7t9HTHdhb8iIq1Vkdca3aeAjZf/jf/7aZp/vzPv/2j77534+bRl3/3r/lY3nv/h7v9pYT+5MoSlJq2LpduHOTdd77v/erVl4/atr17925s42T9h4hdN1cFMyGUUvv9fj9mfCrsoalxLmK1FNZ6vDpBirvt2XaQJjpyjUOHiE0Trl0/ms9vNHHeNBDc/t13v5GGcxA0aGrhi8vzYr1A//rrvwIgw77NqW/b9vatFzebMuYqUhASoB7PlwzeKhL4vbOj1RVHkanRoia63UCpbkzA1HBobi5OnG997FbLa5pDF2cp73LZGsjZ6cXFxYYw/Mav/3bKe+etCVxKHYc6Djb0xZWLnOr9e48AkJkW3cwH7maRrUVTgrrfFQYMbrlcLpmuDWkQTVXSdB/3/a7WmlLhSzHDy/O4tlrqCJBKGVMaVRXVOQvBHXs+YjTHKDiYVbS8mNOVqyvvfYwp98f7Hi83WynQNN1y2ZU6rvtzU2jb+Wo5Y473PvjYDGqtiCMgI0fV2sQuQdpnCOg/utw1IB1D56lB8+yYCAACFbWDLo8J0JCIBQBQ0Q7GnPaJgoNI6cfTFNVDloMdNquGgKqAZirFkzhHiECIrXMASorGKFXPTx+VZGenp0zOufD6L32+rsvdW7d+6fOfH1P+kz/7Ri95cXySUrqyPPorv/7bjz68/53vfb9oOTo+ngX3yiuvfOlXfgWI/uRrX9/t92dnZ0VqrnLnzp0YW+dczrmU8sO33nZIs9XVV194gRlLyQ8effTVr/7LUsobb7zumNsQV4sXQPWHP3prHMfg/As3XnNtMz9esXcXF2df+/63gnc3blxrnWN6wVSGYbj3zgff2a+v37pplT71+uvHq6Mypg/ee//evXvjOIYmouNf/uIvt7PZu+++++GHHwbnSilPhtPPvfaZGJt+n3/05tua6qKbtYwvXL+9+OynPnj4wZ/+4IcqEDAsmuWNk5u/9HMv71V+8NHHO9ntxLShtjn60uu/3oX2yUcf3fv4Q9j0371338N4/Xj2iy//grbuEey/V0/fG56c05CkEqPHSfQM/LSPqSgVMOVaanXOtV2jqoA2aQQmYLPf9Ymxab1zTiSj+VJKPyoAhHAY04lYrRVApwgBRFDVaRRMgIhAzhx4Rl9LrTUjCSAAGhEjIaIpgMizaL4fr0ufBHtIBwnGoW3pnUrNAmbg3EGaYVPA5GSn+Yn8A9WJxQNEVGuZvppDoAM/EyeXS3zGONXDKPMgOFQDA0by3pmzp141U9y8m806xqiqOdWcqyqoPEu5BKKnEtyndw3TOI37nt5Bk3X19L8iiIyKpgZoJlYkT/xWEQMyp5xqIYJSIcacUkHgcaiSgKgwHzSB02+WCs8dO5/X83pezwsAwGgCe1PEMB+MCOBpyMHhEaw2BVL9ZWkI/x9FIAgMBcCfXLv56vjxg27eOQ4IwtTgKF/7yv9Ty5XXPv1XX37l54ETGBh406WZBwRFNaiAjuQIwX/qtX/j3Xf+ydGs7c9sd87oLs/PT++9feulz73C3gOwQRUw9xfxrBLIgfzydIw5rcJgoKZmxsQGIGpIglCQWkAQldAogTMIplyyBe/LOPiIt69d+Q/+3X/rf/1H/30XqObLLLJPH5+uw9nmTPzWCOJimXFe7DgnHHdbBAYtwAncHkERgExNzSazPwWBSh7N1DnkAOxRUYzBReA6VL2QyqoKlcXI+cZ5V4qUmh1RToPWwMwVmGVJcFRSUI21MGFX8hZ4pqohmoERQ5a62STlMJa597Fps+qIhI7mJkKkli2GCEZSzZjyKMUZchs8O5rtN6mYZ1D0ZcyjpbrPcZOyTQJ/E2ZHC0KZcqhqToNSdcya1w5K6/OiNbNSxjFwxxZQdNfvHYU+bVPeS8ZZOGELJpWdAO+bwD5y0xTVnSk735CX0SEqlMLz7q5fzLrmKPKq77WHdWxQZXTeqvVQFAXzaJtNu12fW/XbC5BxMe4vtcQyGlr1jrVYzsN2uzYJ3cwFH6uMRAAotQ6OyLFHwMmWg5lyGUsdQnRx5sDAKkYXLy/20RMioLOct+y9yTCMl5cX58erK7Xs5+HarD1SoCJ5vb/ItSo2uZZcHfMJoiNtms6tH73T17P5EZIVleIQkWOgBoVJK5kYpiYqWqllXSt7bAC9AqM5UwSo3jEwTuod50IIC2J03DZxwdyqLFQwjVrEpCIgtc3CVg0Yg0XHAJpLUoDA2DBa9NDE3DXhNK8R0QdUK+O4b0JHyowElkvZF9XgZ4vZqkpbxaCSGRiTwmisaupC03ZXg5tLUdEEFsgNnoa8M8e+ViwZA3vHBKTOFYdYakKqRKQ1iqlDKnrWeRm4FAA2X7NHdN5XQygCkkbm0swJEEACEl9e7hxoIKq1akWb/P4C95qTg8zUmMzRzdiTmMpu6voQHML2CPHA4zQ0VLRDKrY9zS+bUsumhpEBTgEzBlNwO0+JoKoGZhZYrEZVRnNqrQuIFBCMqIJsk4UI6CSr+BjOd6dQbTG254+hVj3q5isXsqpj0qTry20BDKs5QB0DNqlszi9NDZkYablYknP7fowNILicZOizqiJy2yydcyENLnlFA9M2+qOjI2QyRGROVS83vSMm185mM+894ChG+70qgqHO5m3NOafMqlYqgiFSF+dAQQur6vpyM/bj5Ky8WMxjDOSJnHvy5DFf+lprCAENvAth2dTzPYRsaDEieIckBXE91rKtY2kdn7RNcGZekWvdnp8m0xkUgto0TjsnNoCc9mPInOi4Q2kKO09Evj2/mPH6IkS6bXFOV7Y6ntfL0kCvaWeiHipBzcCs0Xks1UCrVGIwRAVFQudRn0bJ1apg+NSfCYm8oGmVg+WmgnNUay1FiIDIgIEUJr0eI6kmAyAyBEVQYnVoRCiocIgDYTKcMvpU5dCqNEEjZkJSZlC1ySMWCdAOUsCqak9x1wFfHTAVIQHaIUlSVU0NxERBJhxlhwvY7Kmxih3Mig6zQQStamBKRkQHG048wMUDzZnQUKqI1uorkykSGaqBiYmYqRgCqhkKTSzXCT4SIjKUAgQwGc8gonNexUArKB0mlAoKIBVgSqJgNNFSRNTEkL13WBEtFwAVVVAEAnAcZNKGKJgooFV9Dvme1/N6Xs8LQCFN6Gyiu/8rDi3TBHDaxyiB4U8X0vBQ7MRxC4xXr9653L1w7epr3nX33ntn3D7oroH59T//k7/zB//8H2Ttfu9X/r1bd+6+8uovXL/+C+z9U5ope2wRAHL7m7/zH3/za39kfX919uKf/ouH1n6YZfnxQ3vlF75cDUZJjTsIGPAnmKiGh0Hfs0kmPV3XgJBU61PDPUGsipn5oMJH8ABNzeQQggdAffudr/83f+e/ePjoe7GpR0tAtXsPd9TYV/7s/wzf70IXV1eb4JrrV29Hd/ftd04L1NiZ1POZUx+NORHiU2kEoE7m8KagaJbS6MPRajW3MN6QpTnZ7fZtjHnY73fJQZsGqEq37txVG1xT2pZqGs/Ot2kLV1bNldUJGB2tTnjF+7pTMyY/jDakXqx281AzO1xJnu83oXJ388bnO9/2l9vTD3Uc9igzK5lcXc5m3iuqOZpvBnjv4/Pa6K0Xrh1dnWu1Rw9P2fTm9QXS8PG759X0bFs3u0qO2s6bVRAI0UOpfd+3HUkZL7eXnQcLUaQEJ11DxNEjbtbbUpIUvPfeeSnjiy/Ireu3q+RrRzdnJ1fLoJuN+kZu3Xgd/aofnqw3Dx0NV05um3O1sJQa8PjzP/tbR6sXN+u0349PLu73+4exS4JPiLf74fEwboIu+p0Fvv7mW6fDznft8f03ztmPux6CP/Kknlohf3nWP+w/XMyufvqXXjNtL8/3TaQqQz+k4ysnIpUpmEHJUmW/WZ/OFu7FF+8IZamQdiAJ3nrvXYcQGmznEUhT7hXp3Xd/cLl5/Nu/+SUkWbrby+P5UEcl3uzzPg1igjqsljcbx1B8TgigaXzrcnNOwfurTsjaWYOITZjN4qJkjNFlNc+d1H7sh1LEsylU5NaUqhRj5UDeofOoRk27nK+WMbSi5MICoPFhtr/c3nv/h0BpvvDe882bd06Ob0iljz76kFhL2o1pB0DeBT9vg5tdn50E7t56895utxPtc9oS29HxwrIvaQAjH8mqdW1ztDqpGJsZmUmVUHEQxW4hALS5LMSNx9Xlxb5mFMuAPZN1zU0zKVREMmIFVnbZh+qjIlHj50ReiqvVt/6qm20UqEosil2ztIrofIwsWs4vz/d9bwaf/vT15bw5Pl7te/jGn34HrHiOaV9i6Nr50Sb16JpU9kYiIGkUFSQhKno0IzNTmMwQQc3UjJ1TI1VFoGnicfDfL9M++TDuM/ixW6Me8N5TZh6IqlYQK2IKkYABIhIjtMcntdYKBLbOwBx92qcn67PTb50p4cMnj13ooot/5df/dV94e7nth1EdffO9Hyyvrq7feBGlpv3Q7IZ33n53P/TA9KVf+/UKdjs2yJyrfOVPvjYxA+fzORG98fqnRIQ3p08ePaymwnhy8/qnP/NpBfjud7+7vtyqKihG33zqtdcJOI/jxf6jcTdgERjLyero7q3bIrId+8txzCoKRoAvvf6pDv29d98bZ/D97/8wp2HWND/zmc+ywxhPDHU/Dt/85jeKyt07Ly4Wiza2i8XKOffk/sfj2bmk4aVbNwrUgpgdf/D4vL//4Mbq5OXVy4HAWPrSv3/68KvvnVGtX/jsz7SpHB8fL06Oiuevfue7FtrgmjtX56C8fP3VfUofPXny9Q/fX6TT20er27P48zdesFA/2D249OW9evlhs9k4GxCKQgsapboq46iIoDpO4SXOhVmY1SKliKqKmKn1fU8EzpFzbrLkVTAzTEmnHPantpmHxYcZnGPPTqRUbzgReaEwk/fBoE6DODOdloKJ+WtozF5ERIDJmCdJoIkoIBxGbkDTUG4Yk3Ou7YKqppRyNgLwnidtHkyUTABQNFGTScggAFDFzCZ/NjnwV+EA46ZMBzPw5CbdoFZVtSm6HZ06B0Q8uRBPr6tazsn0QHVm710IOdeU0pTNYCaeYPomh3STyTOAwXsvogjMyGqSkqiCJ4Wnbp9STWkCzCYKpspmwORddL4xEylJTCbTFwZBlQ7HAAAgAElEQVRiZtEKQKqHk2ZmzyHf83pez+t5QamBGR2SFHAEgCClZ59MAPkYCwA49qAwlNI3fvEXc/kOhumfgJCHMDwAgNbugCnQCDCcPn6wvbx/9aXV0JsDIb6ZUVROA22PCGqFDz76+z94s7RfjaGRWujG8RdvXf2NKyev333x5MpLc2iHJx98A/EjF+a78Zyak95u9ZWbuKxgihBdgwAMijaJCejpsXkF5gM39S958hMdXvTsABxAsysQPCCULDUSeQcyKsf9f/v3/rN/+n/9g9D2wDVX7tplkWoeBt132HbcuLQ7kiQ5Ra5Fdm03hyFTSR6qK0NAs5rZfGAgU1JxrlUYUt6Qa0GOCJe578iaWsXjYrs9i8GXknbj4B2gjsxM0GhvoVn5SjCAaQ/4qHDqaZjFHRKMeX+Ct5w2QC7BvoY1SeIiTXFRnQoTnNDwWtBrrol9uRjp/t6P4NMYKCB7XlLpGBggEi2p1M7Ww6bGTeqW8yqbBj8iXEc6Al6o5WodhqU4E03B0AOS1s6wcp6347DJgY6vhSg6OP2wcZ3WRcoKvpdyr42dZHMY5mNCpCPtyimuVscIxfgJBOZWBMY4D7sNsN52FRBEhrTsXtvnbwX/plnL/GmDebNoLnvI9UoBUTn3cSgwFDTwOqaZBt8P5IIf0nm3UDc7HXVTmt1eNOBxolt9VgRsZj5Lb/6FMe1xsduW05Ertn6AMvddqahTzIaVeRfysOHOQ7ktZUe2cVHN1uTnjo5Jl0QsIuwzUc79TjI2fp7bdgQGojxczpgQVIbUtkdiVUAKbXA+5rIvdO54LruZ+Htar4g7UkEj9NH2+4qmhoshBVSp9hj8+Sadz9qrq9rEPnNAAnZAtRLRqogXaBu3HFJW2HYhOaI6zJ1buAjE5AMSFNARNaFCZFLTamzVKRgTAohSAVpViaW23hvqfkw7JjWpVq6xraqR6EN0Vfy4qxcWWwmOpCupq1kcSSgXIpfRMsZx6HcOszkk4yE1RE22LVIV3romay1KhBCdPy4JQogVOeXtchWL7FS2IC7trdQjz4txuzw6no31omVfDX1pdKMxxk5PWC+tPgmBjYCh5FSc8w5aHPIRhnE7tOyJiYi1CVuiPTI1NEIlVDL1UBkqSw1SvWGtVUQNGQMiUVWpVpQJJvqcKioREiMiMqqhYyISrVUFzBwjey4aOBiBJBkx0BY1Bl+thManfe8YHGja7uMIy4g9QBlsvh5Wq8Dsy3Buy8W+jpfpEvp6peoq0UzDzvgy7xaR88wrxWEYK4EZMVIeUxujjvsYozlDG0yg2sYFdy/SftHVIc1cAAmtRik57Esb4pD6Efpq/VYexC4WrmWdQoyj5R6FyR23HRNsh61BRhKnwgpRSgyBjXTYtZ6hsoCBZwEoBk3sqCgiOiQCLTVlT8bVGCjKuO+pwa1mR2yi3mwOMtYtuFaabl+qR+/YO3O1QNt0PRJ4mDcuQ/WAMxUp04Mxa3B9XUNw5FKtm5netRRgNa84G/t1sKO4297xx+kydaxrzeIdx2abStvOC64bF6xqBKZaO4w5lxDcFos4E4AKgOYjOOaGTcY0OoJSrGZrEBw6Bcolm2fyBAQZBAkEqXpmBdGECERckiy6TlXViDQPWRaLRkFECgGAAwQ/US6ZAcCQbMJIBKBFGYj9xKWkUiqZglR2AZGkJBLwnkHAERnK5CAEQAaKCEQQGUgJ9ACBTEEBjQCRDVQVEJUcMZmqjjoFvgMAECOAqUFgRiQzJCM0QlPPQkSgjFaYiJkVTKWaGYKTWh06hYoGTOhIzYSgaHFsSuasMgFPq/A0O3fsDGg6xpQqkfckAKCjzjnmnJ0HAg1ayLBqmpS2amDmhHypDUWdIicmZq0YPod8z+t5Pa/nBd4hAAzjEF0LCKWOPu7/8A//59u37372jd8IzfVp1jbFMT2z9fzL54VTO/HpbA0AtAIhATKUPJ8v57OVSFgtr8kVf8layyOlAWxvqL4FqXT9+vV+d+nQ+ab5o3/2v+f+2/PZC23rkzw6OtbjFR51izw6U/dzn/kst4Hj8fL6G8/8ZYqKJ/wLcBR+eusZ58DACDQy1Np7isjjX/9P/qNvf/f/4LD5/Ku3AKRW3W0H0frCi764dtz0Dx9tAjrvqJu1pWx8N+9mq9XxCnUofaGqJ0fNvG0eJ1Bdm3q2Qx705ATQziI6vLg4/+pX31ZvN27N23kU69Xs9p0rhH59vre2qcV/cP9958JuXBvk2JECHB8tY9PlnHFM5+fnWe307HFJA/oqWnIZjrpuMQs3bq9uv3iSUixlzOPF2++eiV1mffDxg/tgNTBb1ibGk+MFaFlf7oYRkLvVlZtiyI/swYff7lqcdcUxPDl9PKTNRx8+HjVW9LkmYpGsxIKqOdUQ4Od/9nMI/sH99aNHp47NqGz2Z+PY77YDx7SSOWrTzY9ns2vtnb2ixdgU2Tw67e8//FEtaNIhhBjTybXsfXe8uE7LBqyi2203HyuO7KiokSvI/aybv9ze6rpdtbnaPJUZ0jHyVXRrB7dOH65n7sr1o33/2ihSvv3tP1sPZ0fXjoGa+cztdnuUJrBvXDSt/9Pv/3c3bl39wi9/oQmt5KGKBefUaowdRwaT3XaoCuyarlvm4mMzwwU71mvXV1J5TH3apV2/3w2bpkV2dHxytevmXZxTt5zPWsJVG+YmMgxjn/alnF1uLpxDcGXWMTts21lgN+u6Bw8/RB0WM+9CJ4BhP5K5EByBD8cL0Ly+vMyFYmiPlnMcnIvORwcUDJypsadmFgjDarU0EOLOYCsVRVRzOjk5MRuG8cKkzmdSStnvsojYlEJnFYGJgZC9g33az7vmlZdfMEjnFwp4ClBniyWFpWNvCEpnWnfONZ79IOJc0zStJ9SqYKnvWSWEuKy1qwsal5KrllI2O6dWb127SaRVdmr7frcvRTTD+dmlqWtbCZHVioEDULW6241onXPB1Nbr9W5/MdRzdjWEUKuEEEqp77zz/tWbJTQn1eyXv/BSE06+9517994/q6WvZXDchOCmoGgRA1GzQyJfx8qITKpozpRUqIC5SoDkAhAqgFoFNEeEyABgbKgOlSbqJ4BlqagCk80ETrtiq5pTBSYDVBPQqmBjHlPXxIno7XzwzjmW4GsIYeYaRzTs+7PzJ+D84z++7KVeuXHz0298pnL+3G/+az968603f/gjWnbtcl5TvXvnBUQM3v+Lf/nV4Bwzr1YrAPjyl78cY3z3g3c3m00q6Rtf+zoR6dHJ3Vu33WLlDM8v1x999JGW/OlPvZ7SQI58y7t++85b7+767WK1fPXOK7XofH7U3GkvLzdf+cpXmODFF1+wUuez5ngxB9U333lbRrlx5dZR62/duh1j3Pb7b33r26oym82YOTTxV3/115qmuX//g8vtZr1ev/POO33ff+aVV15++WVQ2+8HE11vN9vt9vqtm3dfeuni4uLBgwdaaknZMV85Ov7i619MY//gw/se9dH9D/f7bYzxC1/8Umi78/1QgJT8+x9/PKZ8dOXk937nd2jtP7r33gePP/72Dx95L2/87CvL9ohh/LVP3cFV9823fvCo3+Rip+fpQtPxTRhrpqJGiGJFaq1mPRgDBuqCV8A05mFf1jgcMQKAc945ciyl1DzNat3B4wQMQNUAlNFk0rTBNO8V0SwVRA2m2RbEGIEshEZEjLDfpMPy9QkrFwDw3k8xocysVp/arjx7Azqkigf/FDNEQseIyESEyIQOEfu0PgzupuWazTklxFqVEXQKZiGaohQPK/oUV/KUw2xmk1HNU6NREzEiYGZCEFGEjI5NsRRNSR07JiRzBEaEVdUEQCDlqgrMeZLTM/PUJvvxXgIVAJ1DIiQCIhI15sneTGo1ETGZvqYDUKmqVtEcgEqp0zCUiaZT/zyK/Xk9r+f1vKDaHqC0TUQEVUG3Pr38zj/+g7/1d//+3/zq1/+g5PU4ZEAQVc9RQQGn1D79yT/PXrFPeKcAMRhA6nvw/p3339n122Y2u1jvckV2S6ltLk3JQZWJZo1b7Dd7M3Pc1FoV7PiapXJ6cXk6pvXy2MZ8PuaS+hZkjsB5f+m1tA6gDAyAAJGeTSAPIz5A0J/ee8YhgNV+XAMk50aDs7/9d/+rex99NzQlNuC8GY65bIFS0zIzKmyMescHuX9KiXjvwiXgYymPS1kzFNAsNZc0wkFJr6Jaa30mglerZuaYY4xdBO9IRfq+OMellL7fAWFVUTN0POQhhNDNZ8gcm2BmItVMQvTsEL0Rm1pJKQFA0/lqg8CQdZtka7w3vqRmHZoCNIgO7AwIxLiqL4m0erXoQhfbDphCcGPZ7sdL31pfLgQHxRFJvfeeo8fIwCZQUkljBtHoY9csTAGwIFWBbCbZSpIKzhv5in4oQWmxz02qi7HMd30uUnPts67VXZq7pLhtF+KiuuhiXIDG3a6OGdUojdJ05pwDjWAhNMw+V90CJOf6phnZqRay0hG0CJx2/SzEJjJRQh59rGPZrVYLM3QUyEJNiIogUEuq49CFEkm66J1hw9GDI8GaC2hFEjMpUnNVFQ/QiD0lZFkBFuIkthnK2WLpQqMCKZfatnOmxtQhMFoLOiM7Bl2aNAisIN47I0QIuVBOk+Ff7dOllN4kMVnjnWeHxtG3oFyzoqKp5jxWSYhiOnBrRkXADFiNgNl7zw7Ym4GMQxYxqVPAVzJNweNEsFLVccz7frQpS538dEHSU/wDVh1KSbu2obZhH9A5V6umlLJUVTAkBBLAkiWlpGCIVi0rFnaKVA0KMJjp5H/oHBFPhoBVLVXp1QqiMXnnguOGqakFVakUK2VKHsOnu82iqN5zCJ4IDCafdzeOYyllOv6SlakliFY9qkfktm1LAYDKDEhC/HTDihPt28S0SM1qxUwAlQnYGQclzAqCRI4PhDQ1AvDMqIIqZIpoiqJWq9ZcCzIIipoZIXrnvEciMSBmcuwcO56iYVgMkB05xz5476czr2C11mHc6XREkkIgqAmtnhwv1xdPGMWsiGbnAWqqZXAuKFIzmxN7cpyrutAg+yl18fLy3KrUlEhMc/IIV5dHEdmqeRcUcF9SZR5EIAQX4zhUq8TKDbauUB4LTcJQBedC03QIPI4jMqlqVWlip2ZZBJhKllrUFD36nKr3wfugam3TEVFKqVZl8iqQU/XeLxaLrusQuZQChDFGxEkxK9O+33sPACLivR+HfXS+jMO0oV8tllpNS03DSAYeCaU61Xn0XmV3+qQETV5LF3OMmWJJLq3tGE7CGcKHw9E+vOivLEuMI5wEZAXLqgqCVBnMeY4eGQAgADccwtP0AGVI1aqBIhiiAOhBoXZAaKBmok+j0lWqIiLwNDFTNRORolJVAYAIyCEREdEU8fcsex0AwAiMPuEVxJ+01mQ+IMwqWaQAKBE+w0sTTMJnEZOozOy9f8arVDzYaRKyTnzUZx+LCETPwN70I5PT5rRgfdLn85mXDBMg/JjfTEREME0pmXkCddOFJBXo4AE6CfkOb3HOqUEVFakiSTUhFaSCpIcnBplzzhBEYOJXP/0gerqwVkCdki3Anp7Y51q+5/W8ntfzAgCHJlBMyTGppov1B3/77/1N8485rP7h7/+t3/qtv+ZjeNrqA+/8Uzinn/wlP8nu/PGcbcwQA8S2ffTx9x+dnc4W9cGTD6M/Otut95s2yaVhH+LSYUg9XurognaLpt8XIyMP2+FhnL0671a7YaO0p5h22/HIL2vxbRfnHpWh7C7Zk4GKqJK5aZXGf4Vs+tNUyRaCd00LkBDSH/7Tf/LWW39CvKsyoE7+3YY0JcNqrTUuwQrYyE67to3VLg36MT3c9xcludZ1y6YJkWaRIxsYqZqpIRiYsWPigBzm8/l+3OecOyZwJCLA0jV0frqfzyOya5qohqJWpIipGqQxVcnHJ3NEYCQEHfP+0eMPeff4cnchUoBAquVcggMMlGp9fHZWtez7S5F2u9YhnWY53ffiCHyI7IOnsN8boOUMKUsxWxwdh3l3/fZVtm0twfS8WE77XisRwWzeQsqiCICMZsWyKBbpVrDdPtQaUhIgLIXFOMbVuMFUuWA/P34JsG2a601z1J/eMxTyvp1HIIQiplRzeXx+0QT0bSQbHciiDci62Z6Pgw4lmR6B8uXFnt2jansCefTo/lgfltqn3mL0sT0F/7Fsrpjy9vLeYnF8/cYi1yw0TyLL1dWmueLpKGDTcOsAHIqYpP7R7lI/fu89w3Dj5gsco1bx3ldJVRKoIaLzjRQdE9tkj6e16ugDU0PkXVt01/fr7amaEEII4eLiohbojiUN2VHD5pAYLLTt3Cilmk0kl7pe75AyEMYuSN2hFYCCkqEWAJZcchEiKEUit0TUzRq1Dqycnj7yIc9mi3mMRbQfkqEaj2I5pxr8wjmPWEU0l+H88cPGd21LCJQI0U354xZDM46VCCaVDoBVGaFWERUq43C+OrrmHEfHy+UyhDCbL7HMJVdTQHYBGzNEQQCoWkQGNGq7TgUpKQIouFrF7ID62Hnn54qNDAao/X4sJeWxmDqr5N1ssouqpfrDuMzQ0+rkGDRuLsW0IgESMKKZee9LLtP2tBRYX45qp213JLIlzMx869YRYXv65IKIcx2nMQUREBMRKAKYjbUQQVAsCgWV1RyQRyZkM0I7RCwQAREET9MWWQWQURFVgZQUEQ3VjACr6aSBRqDpyjEgRVGDIiACm23KQ5188B2pFDEzMZ11kUBiQ5goj/tCqITvv/Oj5eJoE9oG6eTKMiyavZRkVjKY4sMHj4no5Op1Zi4p+Rik5DfffrtrQozhyslJrfn1l1/th13e5yfrRz6Ewe3Zu1svvZSGcS9Sh+wRGc2jv3XlzsFLZJKrZtlbBoCrV6+aVNEyDKmWtN/vWx9C08xnx1kltm2tutnscs6vv/6pYdirquOgqj/4/g+dc84zI87n89Vqparnl5uzs4sYYxNizhkRr127JmBnZ2dm1nVNzXm5mjPStt+auK3JarE0rSgSQlitjh89eqJAxQw4YHA3jo7Q8RSvtx4v/SIKr24uZpbKptdlmO0eFyQVLDfcUVKIzscjhNY/1NNaczXIJkBACo5JBCUbWmV0pqIVgIEIrE6wDsy01GqAyMQ4JeaZGRkYIJIB2KFXQYTTsE8Naq0Tt4MYFKCUoqqpSilF1Q7zN6MpQO/pvw/4qlY76AYnOBrp2TCOHbLR1M5QnW5kU5FaAKCYxenuUFUjAAQ+JMJPhwdTGPrkGoqoAJqHQgTeO+89MJg7EFIOsHACn4hwwI1kJpNar1ZTNVVBAlXRKcgEjcEROeYMAKV6RDHTqW1CCIQIACGQqhIdIjEmG8+pDZZNq2QCFDERYPbgxHBqnx6yChFMtZrhU+ddnFS2zyHf83pez+t5QYXqwBOhan346IO/8V/+p/vxe+R3s+745NoxgOS8c847xwihVmF3cLz8SXanPkV69Im/gRqtRp7o+s1Xf/d3//1/9I//634cajnXOjs7y7mOqvXm1TtXT15Jypv1N/phPVuG1VHHARYLUFighl2/d5E5QMPzVMN2N4zb8xA/3yJvht3p5Ye3PldUU3DxWargMxea/39pgo1HMxhH7Vr64N5b//cf/W+zBSxXMeW4XHkwP45779px2JVSu/ZoV8/TCP2+OEjz+RzRM+Z+2O32W7bGxZKhF6kAxbEPbed3OzBPEFXQOUAKhjz2++Bde7Q8OVHwQzvzY91th3G3g25Wrep66JvmZHl89PD0gnmyhjTvaLVaIdA41mHopcrj84+4pyGnUpIi5YRpBDcj5+b7AXYf7QBhGF21fX82Vt0qbKc+K1I09UVcKdl7zoX2Q21ms9u3X81WfOR5vKJ2/P57Z0xVDJyrV651ik4v9qWOBMYIVgGIzeJ6vdts9kS23df1LhvVAjVBEe6qYwXoVjeb9ijwlRDmD+8/KSWf4NXl1VsIoeWVd93Zk7HK9mJ7Tk+y57GLJ+x0rPnDJ2+xXh/HHVhEc7ttcWFIuT8/e3D/wXulPiEiZ4sQAvBDoXtdtc1mt9v1X/rVX79yfXV2ca5uCRCu33p13t2oYwzcgkDJY5Expy3kTR38owf3ieYv3n7NE1VAqbkUK6UgohkhBjUZk4pkwAxQmYwwMLH3igSzxerNt3+073cv3L1NTI9PH5rgtvR5tWviatEdR4rIHNysKDdRU87b3dm9+x8RjcfHtFiqsdRU2eroktSdj865buxLziMA+YVzHpqmMWg36/H+xw/Gcu/11z7TLa+VCrv9oFTnK17MOxWWkrTaOO5DW/O4+eD+j06W11996a4RppSkamwwVx1T70MbPVUZEYpBkVJVJNe87Z+I+htXr3GAIZN3ETo3WxxbXmzO11XAwBFHrSqA45gQKmNuQxsbAKP93mo2dCxgBARsnjhExz6Qswf3L0w05Tzsx1KEDFSCGZliKQUpG2quMtnJzJbLPOKFbESTKTLqNAU6PHCIDXi/l/NT2WxqPz781Bt3ai3Oh9def6VkffDggQ+Qi5iiTbMHRebJVtAqERqoCqkVxEAUiByHLJWKEJpj80wIBioTZ0yqTb6/AARMSGhqU7pfNpHx4InPzGYiigcLiim3TQ3BzMQDEYISEMI0h3EeTbSNLjClWhiBCTfri2G7SYMEgxdeePnFF24J8Q/efhNd2/f9er32MbzxxhuI+OTJkzSMxeTxvQ9M691bt1595ZWa02o2997ff7D5/g9/CITX7t7C6H3buqZ5+PCBlcoK0XFL7qW7Ly6abr9d/+jBuznVWlVElsujl195xQf+4L13gSml4eLsVEU++6lPzxbLy7P1Pg0pJTNrmuaNN97oU7/b7VIacs5vvvcjRHz1tVeWy6ULoW1bAHj44f3z09MY4/HqCBFXq9XxlZMnZ48/fviw67q2bdnFWWgY6ezs7OHHDwj0hTu3NVM7C/O2izF+41t/XoFDbF0IHPzPfe5zPrjLy/PT01OZr0jr8fHxlaMrWu3N735/e7oLolIG1fLpn3lVnB7R8qXVrQL1Ty+HDG5vpU9FGIplZjAFEkC0xsgRsAEIFIFUwTmgaaTlmBRVQaQoTJhfkQ/BDAxMhrWWCR9VAwAoUs1ABJyBAdRai0qtWushEs8UEO0ZHpvaE84F1foshQ8EmNExVtOSVGTqRNjToRkQIyKgItIhYJ2ZAZGAgtmEDKfrD0BRCcym8EkxhVoPvQwAxz6GZkqemKJBh2F4CvmmDghNUJAZp0l1LUnUzMA5ElHEiSX61OWTHQPWylNyoYIBGKIiioEQoRmwM+fBzJwzVWna1gR2O9AqqlDKgdEafMh1LEWmUzfNL0WEaOrHogEY6POQhuf1vJ7X8wIACBANGMGQ4Jvf/LP9ftjt5eTqCcjRfH7TBEP0fb/tukXJ5iaDl4OBJ+CP/T1/kjn544Ff2ffjarZCOvnt3/oPt9vy9a//MbE8Pr1YLZe/8qVffOXVl166+7qW+b33Hv8v/+M32vZmYAbUqr0oxOZoc0khLsiNzoWcd6JAvG/mqm502IXAONizj69aA7kDq/MTaO+n5fHnAWIDjZ+Xevb7/8M/jA2lYaNaCeN+V8c9G4acM4Kfz5c5GVgXHNrMaSbDOqSRelwd395ePhEzahBNpWYG0GqmUNQQNOBkkG1MpIAqSqagplqlJBhqsYwGTCAi/y9779ZjW3adh31jjDnnuuxdu6rOOdX3brKbIsVmk4xoWnYkWZZkKwECxwbsBHlJgACBEQQJksBP8VMiIEAe8gPifxDESZCHXCwDiW3ZkSVLlGKBlHgRb93sZp8+lzqnqvbea615GWPkYdXpZuwnPucM1ENhF2rtVauq1prf/G4hctdFs7af9t2QjlOJTASLgc0akZi1wORcSt2HIOoVZK0SvEuR3A20KUqaT0K3q24sHaMKhZVuzMWiGBs11S7FonnO1SEhjqox9UNIKUhwRPdNa/umZck35gMHN79mOFa8BwSOkZMwyrRj7lWzuUpnTI1lng4L0sZU1Q1Iqsl0lNTmlo04xjOtvRu59dP0CJTAzcPs8cidIA4UdDyzsj+W+RIcHFszCyFVnQzXXULLsRVjDs4d6TbEl5bDcZmP45DUsnoZt8P1tJRW56luhwjnnEtHwubCFFJX8v5ke7a6cqLwfi7qFvvOvZk3RiAiCdEhKfYagmlQhSsTbV0hLBI55+wWHaKm40jeJg4SOqGwN1JnNgzuEsMAS6qVWCT0TuBAaehi59HRKgXaBOlEhJlARe0IrsJd6IDVz+Mxxm0Xdzweh10vibx56FJVK6VAEDgti6cYiI3ZQbXrQV5qKeraxU7FAFZ1IDjYid0ITOTkbgyztkRWciaqWqurAhRDz5Km0rLqeqkAd6ibpX5suai3hqV5RygQ4kBa3XTdlCFz9VuqwMxg/qwO1AkIWL1zCjNTl7YuQUli2FAjZiZ2BpxA7EFEVT4uwhbuYhyc5lx07HvhrVGOEkWocQsdiGqMoSrc4O7mTGuon7uJuHszF/IGVwc4ihM5wTwx2N1AAoMr3546biV8ZEQEhgQRZ3X31hS6as9ExG77bWRd+ao7DBxGwBQOt1YbEwKD4VGbEGszN+timA5LdQTCNOt2YEcbxtT33fXxOKaYNTydphhjYFmWBUDXdVfXT2KMHEPLLcbUqhJJCKFPnS0PhyBLbZorpzhNx/M7d2vTLqYAYnBtFkPfd5uWtZMBkolcxIQjAIKEEA7HqeUKlsAhpN6Jh+1mOU4xOICU0uXlZRoSM9daSykhhJzz4XDY7XZCzrDtdvujUoZhUNXj8Xh+ft73icjVLISwpmJ2w8COsswhsqvGFGtuDE+xT6mfcxPp5uM89NvAwobo6IgG4iGQLpNQ2HWd1xal6/rN45tlX6pXG1PX92fmObVMWW8Oy3DUJJHgrTXdxApz4RApzxmGzj2AhCAMUjjDgKZ+G0hH3KMAACAASURBVAEtjFUM+XFfoxIE7GuHA5l+LHc0lttnEzNY4A59Vtouax+7rUkkHxf0MRGYXVXXdoPbzEuyGAPL+u8DVYSwSj2NbyOhfd1UALCemmpVwqrVJAQWUatrobytvBiBQB/XqBPgdusXVNUV2tVcb/93AQKE+eMeCPI1RxTutF4PIg+BGG72k9ZEKEFiNHwsUjUSXgsmSlVVcASJm5mzqcFMdeXxHOuhSAAwnM2g6qZYSydWyUWIRERuay0T+Hl8y/N5Ps/n+QAoVVIM03wch/7Xf/1ff//Db/3Wbx2ma//5L//ar//qv0NyAtg4RqARdWoQ/v+GonzSeI5/+XUlbDenrSKGGPiVv/Fv/e2/8df+s6//0TdTd/ra669vzwWYAAfCm5+LF3fu/93/4X+52T8qvvdwfPGVz/zcl/7qez/M//Af/aOiT5xPT8Y0XT198uBP756cqPzq/hhzQ9WAptTL7VLyWQPDT54VwX4q3Nf10AaJ2F/fPHzwwdOn3+8HefjwYZ8243j+pS/+2W7M7773rceXD93xwQeXSL0qQfPQ9S++ctd8G+JwOPLDD+7Dang5xdNejGHdnH2e8zzVEEDRXTWsjkejcbMxWD/g7HSc1XJdyH0cZfup3dXN05wrxVRKAdLnv/C2SLy8fPT+Bz9Ylvb0+mro+ro0U8A9PzwoZUldSnf7uAnSV0WXYux2u/5M4kVudHP/QclTEmESayQBqkg9j93oZo8+uu+oInGzOTGzr//JN3NpRijHcnqqu1MToTKjzRhGaMt3z8ZXXqEgludCbQi2bSVy+uz+KlbzOcsxOzBXFE7l7OLVcbiYpsKB8rJM+0ewA8ewOdn1w0lKu4ZhycUsNA3v//h+P16fvtBCWA5F9w+O1pab44eeN+bzsBlbafM8OboQ/ZVXzj79xlt93AoPYzpdluW9H/3J4yfvjuPTd+7dpSD3Hz1+7/790I/N4273wr2Ll1579VOWxTISyPMkaGTlqz//555eLT/+8AO1/u0vfLk5df349OpJa23OC1MIIfVdU/UuRpa+llpLU63HPVQ1htBvhhj7N17/LEclnmNo+6v9XJdyfJrLY23Y9KeRtoyT07PXzMJSnNiWUnM55nas9x+7zsS2pS5Ql3f7kCbnjPjh8XioVtnT48ePS6mlXJruieTp5Zzjo6r0/XcfJLl39/y11Mdci5HBdT44fHr48N3LJ9+NSd/+2bc38WJdQZ6fn4NELUnYpLi9enptJvtprvlIVGrOAj4cDtc3H7VCZc4NxBHFc+q3NzeTYLfZnAiL+ZEpEwwevOumw7pFYq0tBI1RPIwmnjICJQC5TCLmVMza7uSuu8IkxWNZijZqBTGwGZAhTsKtZgZzSj1BSMhpjdTXUooil3rsuoEItTWIBulKrrnojPz40XdCwEsv77qry37o7l3s3ORmX6lSqbcLTgNA7NDjUh2KNcSCvBAX5Ba7BPQSnN0Jqg2kTIgMCItQdFcQaMWGYk7NgQYXQQL8Vp5nruv6U80ZMCJruL45EiyJCJu4xcAUA8yYRVi8qQMxigAICMJExkzf+e73f3z/QVWPMf7yr/zF6t2Ld89yq8M4/s7v/f643Zh7PwwA3vqZzwjxzeXT3/6d3z3ZbF956eVlms7G87/2b/wVD/xPfv+f7W+up8eP33///YuLi1aaSNiOG53qH33jj7XU7TC++flPL8sC4SDp8ePH//yf/3MReenlF05358PYDUNf5uXBw4dXT793ujs9H7ZnZ2fb7XZepu+/+8MQeLfbxSjjpv/VX/kV1fbuj374gx98z93Nmpl95s2fefnFF4no+unVNE3f+c53rvc3L7/26uuvv15bLqVM02HaH+qS+77/0pe+NM/z9dOrAH//xx9eP73q+/FnP/8FkXCc8/F4LGX52u/+s2Xen53tPvuZNwfu+mFz+XT/wx99m+Pm5Pz87tufc0LXxZbzN979/v7Rg4vT3asv3O1b+vUv/6JHuczHHzz58Br1g6uHV9dHF6hhMRDmPrArQmBrhkRu3lpzB5FECQInWsGcmYLYGDAHnNYIaREB2A3O3Ko6uQgkcmtrMsozJEYUgiiptlt0ZKYrk2atxCSAhxBiFIfGGENCCM09a8Q49sKhaSWiWvNazqEKA9ygtVRt6t6aOyHGKiKq2tTM0PcMZgY51m3HlVqEGdbNlNbaqrFclipyawIkohWZryxfrbWt3t5PrIAeAvwZ58lMZoCzO69qzI9dF6vL99lFQIzcD8mMJCDnOi8zHCwgAVUQ2NnhVKuaOoNAroAroOZAa0Tkn7gWn5c0PJ/n83yeD4AkPQHDMOYyd2nz7/97/8l/9Df/lpsRToEOBrWZgxLEDCFgjXz+BN3Rx5/YJ6Tax6ivdQhgghs4Rs1ac/zyV39ZZ3BEnrQbByBbXVj4C3/m14b/9beL2r5cd11acrxz/uZf+Tf/+n/8n/7tb37rD3/zN/+3H37/G/AaN7SvN2k7jvJiPjRlK8VDx7m1GNMnP9izbFG+DZX56YZYtR7+6e/+XxxyrlcQ6YdYswXplrks9VotSzC3GiNmJSZCcKOlUoYj4s4Qzqx9CJ1gO1dxi2aszdSfuQ6IXEiESCAk7h5iiIEJUHUzMwcpQuTNZjT3/Vxi7JljKUvqg8IBhIR1h9jd1n1OhwHm2qwVxcKgroupC2qtqI29wLTiYFyIJERFQF9RCiQ2ClVr9bDEyERmtDAnZuvGblmWmLDfX9+72NYiUcScvPQK35yOu60027fcSBaOATrndmbizL0jmZVAHMTceT7izu4M3QJt5kdre4bkTMMwSuhEhPpI01J14UBEpPDaII0FwRQGkjgwhmZZvdbSGKPWzmzedtTFnii2XD3VFAlAydr1dRzHpTQ1dMPWpG+Fnt7kqXhzW4NzwGv5NoOihREBS5tiSv1Jl2+m/eFq7d+2phBm5phAzURKLjCtDhLuYxhNMyBMUU1rIwFiIiJn0TFJ9Wxu5s2I1NUoMBsQtFUlX3u4Yohrj9tJv/FaHX2IfTfErKW0yaW5leZWLbvDiXNT4chx3O5OnGx/uBqHyPEVFrdmRMGVWqtCJrGpTaR+fn5+/XDpOFFiUwdxiIkoLHNOqY+RCeJOpm7mq8FGQBx4peQ4iinDpVUDaUo9sTpSM41MMaTFHOAYI3OrVlxbUyfnXK1k9WDMrG6ujeFmWgsTMSEFaR5p1VZWM2YSEWiAo1VRiEgPZDNSVWELQdgjuZbKx+ORqQMiMzsHQhJWN0lRiVtrFlRzzqXMhARSc1KFO4xclIjd3Zrfpk8A7sS+Jr/ntkmSQiQ2NTczBwKwyjRpzcgAG0hvmzbV1a2ZOwkxCGbaal3dXIDD2YnW+6iTEIwkiIC9sRAHdnNibupGbGg1t8AY+u7qkB1obJRkrmUzbNlhuRFTSGnYjlVbCjRP+2HcxCRuZE4pJpcQ0rg/LLkYpDvZbdzVakuMBExlLqWlF1/YnGxhPk1TCjHDjBxDmue82WzVvZQiIgCWZWmtSde5UYpDjOm9937kAItMeRl0o/BqGmPMec55Tt0mpU61MWPoeri2WmOUFGPf92uElareRm4ADCr1lqucm7paCKHrumkpXey7rtPagqTUbRzUmuZqAIcQAo0PP7q/6boxddZ0sen85LSHXWw2S2sbdialPmbNYeB9XXi7KSJXx7Lp0ubg3SbV2k5LJxKfljjP7L3MVlWhLmBhd3K2ZhRppZyE11YCad6aqRAD7K4wsk8oPxBjvYGst/3bh+dtNi5uK0DWSvZbDxvc1gyS22hNd1ODBFpjUEIIag5407riurXN3GGq6q7Mt9+4Wk9Bt28nIaw9tKvYeKXdmJzXwkmQrZSawh1DlGpK5t5US+MICUEAbwCB2InBMAY5XK2JSGtqhn5IIUrRknNTBbELnDmSMMOJ3MwdFdSeXRBjDkTOQlrWFBkXEeImQswoikCQgChd9UYQhdZa3VY9daDbQDRAQQTzZ7X1tD4cIb/xG7/xfLX3fJ7P8/n/+ZCjFAsBQahVdN2JaWI+BcK6AceBCBVgkbTqJPLShJmAtuZusYEKUODZdCFZ/epCtAotEG7DyqqIhV5qraGLDoTIRG4Kpt5UKMJa/eH736z2dKl5s3np29+8/9Wv/lLX7164+Nlf/IW/8tabX/j2d74Omc3tZz73c2wv/OD9R08OdnL3jbN7L5HIv2AoxC2yUoLhpxHzO46GKcT6v//mfw++2Z1yCHDlwz4HCSe78Tg/nvMlcVPN7uahN2ul5RhFQsyFu/RSoIvDtQ7DBl6t1vlQjnttJd7sJ2JnCsK9SKRgEjyEGMKGgqTBpMvE1pq6uAi0SNXcWgPLkpuZ9P2WwMu8EINctydDEAkx1pK7fsh5cniIcvfeC4xo2pg0dnp6uuWQtqfnxefD/JDS3GWDLIYJlLs+BImqVvLSNDObCKXUmeNTn35z3HRLmfuudl0jmlSXaV/FT/Iiy7EJs2ne729SB3XTWtTrpMd7L99xEgq7k5MXu25TG53tPi12sX9qy5RPxoQ2m14dp++JnEzHeuf84uzOC+5tLtdEtj8cPnrwkep0fm8EPMhuWUIpxoG5nfT9aBqDvHK2++zYX3RdMs9WAUfTeTpelXb94/vfvt5/MCZ+7bXXJfWPn17PlQ7HdvfitX48v7h45c7p3RTi8XAzHw8w09ZUPZxuquH6cJAoS14O8yQhADQOm1q11dqlGCMTNXBTA9OK0bTkhQitleO8L3WalwORn5wMMVCXJHWpG3bb7fb87HyaZlOwdGqijsM83RyeHufrcYgxSN8NZ7sL1bi/efLkyfLyq29JFI4OMUMzNJY4HUvOxbkS1J374YRSbdpSiiLhzvm9UnLXdSebrZtcP71xVPhR/WYzprPTF3o5r9ViEgfUoMa1wo27rguBa1lUc5di348p9a7EKLvd+fXVgUIIMYzjpjY+OblLPgSJRO7WiNDFjjgShXEcQxQmdH0ah6HvxhiHKOP25Oxkd55LkcjDZiitpW6I9GLgToS7LjqcyImJyEMMZhZC6PvewMJJG4StFF3butwhgeEGphiTGYiCG8yZmM1Iq4UQWqsxUuqllMzMBCnV3JlYQogcZO3UC0GqgphBTExORMRELMStaIpRtTFTEMm5xT6gGm45PHKHwdiJmJgkCocYAjHMYSZEKcRV0+oOW8Mx1qxBIoDczVzXDRu15uZqtbXGJCLB1JhIDWCeso27zc2UJXRwXw+0v7li11qW4zSdnGy6rjN3kaDmh8OxNmMWNZyf3zVHaRrZHj9+dDjuu64LQifb7Wbs83xstbRam7XS2vb0pJFRSmgtl5JzXvLkbtuTk91ux0IADsep5LLf74llu9mAEElKzcfjwcxaK2dnu77vzdTdWivTfGglj0N3drrruwg3GOecDzf7WutmGM3t7PTMCfMyq6rWZrWd7nZdSpHlkBsLT8cp5zJutl3fd6krzUpprbXD4Wiwu3fOtycbrQ3AEvjq6ioyB/Khj3fOT5jNUKblkOvSb/phO25OThq4ENFytOaHqxsx7rgbuTvb7DZprDnHJMSkZkRkqtvNsPJmBAJYVWttqr7itNuHqt9uwTFIWEgshEC0ClDIXJlXeS9CWNscIMIhRGZmCDObay3ujhg5hLVpAI5V8iqqba3aMzTAQ+AYw7NETW3NzMCCIBQCEbE/CwFtq530Nn6TVLVWNwMzzG2VaLoaABEKzCK8Ys8QJKzHYhA5MzlAjBgDM6sq3da+O0Bd35VSndbdLgCriNpExA21ttYUrGZgQteFvu9WICzCOSsRup5SF5mdmdwtFw8BTKRVJYRbwauwkxEDIJHgClOPIbrCzYUBdwIHCW+++oXnLN/zeT7P5/kAjiAMmBsBAo9wbwXh43ukB6xKeIJZY+ZhCKW0GEJMVsscxbUdJADUOACoICFJAEE9SZ9nI/M0djCHtpgYqAYTZnUX6WEry3L60mtvbE7Tg6upthJCGk7TP/ytv/c3/vp/2MqmZvn827/yX/3Gf/fbv/N3/8+///cOy0kf0xuf+8rFK5+98+pnq2NpGiPx6jOktdTnJ5DfTwWDqQaxBw+/nzp/8aU76sGb/vaHf2hm1/vD++9/YHQZ++OwYRY62WGTzh48eLzfY5kyU2Xii7NNH8dXX305xvrR/W89evwRWs6TMRJz+jjCWlhiREpCHBnsAJEwizpUvTZtrYr0tZmqKrkZm7XpeFTNxH52dgYf+kG0ttU9X4oVdSi6DmPfDylpW+YZQRxkIYV+iNWkS2REhrnlo3R29+4doj7PUksQwjQVJg0S+r4PYXvv4oyEQ7R5ev84LbXN1gpTXxa6fjqZK2C1mRNEUBSm1ppxr2F0SYPgbtfdUVviVSSKVw+XfGyqx+O96xLKsjw9Tu9evPJLQcC07vprbUurOk03MUbngTE01WPGzXUjYNh2ol1An1IUv9htL4Z+Z4jHKR+WA3BVaq65iuDy6XtXh/c6f2kcx03snd87TjNku91dtBbOTu+lrmvTcpyu25Izp0QpSdqdvephfPj0GuTf+cG3l6V85q2333j9M/vjYQ0V3Axxu0m5HGvZF6vC7Lom7e2dW7VpylMzdW8icbu9tx3vMYp5JR5DZLO23Pw4a12WPM8fgZ48urxywsnJ9uKFN4SANSujXl5ef13LiRPSuCFhUW7uLN18zMfj3JqdnMjQM5yjxLC9c3NzXUohn4lyl1IQqrW6orVWWx434VOnrw99f372wuFJaG3RuahXMwNXs8TUDcPATKnvQNsoLCJCEtPJkFRS9/DyMM9ziHGzORk9BZY1QIg4bjYnbp0IWW2NfLsdQtJaDrUtUCOEKGOrnnNWVbNW2xwjr0US3L2k2ua5a/VGgpcl1lpLqfAQgqg5kTzTv9lSD2oEDoGDwkWEGVAGjFC1kRvXBjIhCttt52jmuTU7HrNZCSkSWETc2AE3Ioe6wc3MhcRXDSaIQavsrJjB9Fgtrr/miGwQx8AEZsJqXnKAHU7mvKrLV6cg1J5pDQhOcCJio4/bx6oawxUupMowclYwuTHYoa6JgGbutDquhiEc53yo6EYGy3zI3//uD4jbxcXFcLIZt7vX33yzGzcPLp88eHxpZvM8X14+Pdudv/ra6+T86NFll7qPHj+6ubmRQF/96ldf7V7c7/fd0P/u1752efNRf3IyjFtjOTs53907n/Ny/f5DVR03PTPHLnzq058KIXz72982M2v+4PrRfn/9zjvvDF28ublq03x9sz8cDjHJO++8o7XUlvvYLcvy4P5js/byyy++ePF6bfl4PBLRD9/98PLyMoX4hc+/raov3Lvox+GD+x9ePnpC5H3fdyH+zFufabU+efS4lXyzPyichGtrL734IoG/9a3vqHrqurWw7sWXX2b40yePHz58cGm6GTo/O33jtdeZkWsZGPPNvhxuOPUXd+6O27PpOH/00eNa6/Tg8fEH7925c+eNN95wwcvbCxvkwfTED6V1eLxczV6G841D56pEa/Udu1ura00LWgMDKyJac01A6/08gJX5Y6uqiwhgRGtngZsZwCIiLETiTddn1tqetzKfrcEV5mDORErszGTm5sa8HkiePbxofetbIYn7+goR31YiAMy37QXrl9yhaiCQt2fwDICrr0V8tza8dYsCkJjEzEqp7lCtgDzrhyC/5QuFORgpM4MUgPrqJ1QnWQ/VGlQBAUhXXOy3GTMfvxcTMZGL0LhlcvZK5OYGihyYQwpTPqx+QJGgqtBVeu30L9k4nkO+5/N8ns/zwSqRn+frvu9D7GBgodt+u0+wUlxr95i9YSGELrHa0lqJqeX56rf+yW/+49/6+3/8x390euf8lZffuHvnpTff/Ow7X/jy53727bxIN9yBDWgAJ6+RmEBGsKrVjSVAK1pFN2xT34VBIeZFAvuS7/+Df/A//eov/7U7p3dDDxiDLv7yr/3Nv/xr/wEAoIcleNdMFAhBCI419+5fRHk/XU1DbSUGeu+D94jdwfC42Z5vN3cvHz6MwqV6P2w2Yy9Sc5m71O3bcZkWN0Q5H4dX56k0s6VeVb0KnS356dymIQIB5jl6b2YE87BeUpbITIElNVViMgRzMQjLAGJVMiUzSOCx763FVjRIFIkpoLZSq07TnoiCSEzODFWoqreFyTvxFkxYtMBjFAzCpQ8nxknDUzMHWGhTa6g55VlaVrJzx2IEqwEs3tTMXHUYXBXHQ3VDkmjAkuehS63WvEA6BjYxmEeOxgsgvEPYauVaC3juuuxaupiLF/YlEgJITLzyfDwwcynWh42FIH7JQcZBanlo1KpaikKUwBRS1/fmQIhdlG2eCFSbzuamORFq6pE6uqnIeVZV0LIZxpRSdhBRrVVbjaFnSnCxho+rEZ2QtZnTCY3H+XIqlbzNeT49OwsBp6ebw76MY19KWZZZgrFoEF/sKJSIPYlLmgPKcbk8Lpcpjd3Q16auROhhMU+H1O+YkquSTYGzIzcvHOr21PaHpWmqBdWILESO5H2xxdBVN5AoOIQtrLY6W4utZjeEwBJg2kiWltWaEkzYmDRFSSnE0GXY2Kfrm5uD77s+u/Kxr0FOQrc4ChOaG5zgBlIJINJVOdZU1RUgNW6e2GOuuq5S4ZxiJG8hAFRdG5xAMS95muZuSDAKHI276tWUhHuRQbU51KyCyZxq89bYnWMjNVP1ZubuBl31egQ11DWogSCrt6jW2/UxS1Jv7nATdrY1cZ7M0dwJCESUy+JeiUgkwhFC33cDUSh5wprytC7Cjdyxtnj9S3dHkAS4N3f1Ww2BBtHQV89EJEQrTUPu66UhJ4KRO8GIoLIGEjoDDnIHsZOvUPH27QE45Daf39xAZM4gWj19zGIAk6IRcy6ZO7pZ5kZ60o9U1XQh8j51KfDQpdpKXqb5sDdIybPWCmAYhlrVzI7LnOdj1ppIWil9EiEXt0E4R04MbQunLtcldKFardpUa20hphVXGDPGcZyPU7M6TRPAY9enLrTWIFxN55KdU9d1FsWODSABhRDWvwoANbey5K7rYA7zLiZVLaXsdlsG8RrDI0JGQsGaB+I+dbafj4cbmA9dZHJmkPmyTMOwWTNIQggcYmAyp/28xL5jlsqWQwtRlE1EwrElamz1RKRnOZTaWhnGzc3TcGy4Qx2qxOqbvrOZSu62B/bY3cw31nVa4USt6RBZIHCoM8PNQYCQPwP/dJvPCbBC4ULgACLSZ90GzCRhNXnayhLz+kGkK2SEEYN8xZACKMkzw4Q7E60ZsNYgkUWYSVY3AHAbXPlM2SiAMwd3h/MqryX323N0N7st0iWDk7PjWRMJrcDz49o9dzMjkInE9fhmWJMxmSHCijW51NfaCSF2YXeA1H3N6zT4rREvClhXjEciZOZmvibTqK1uBXc3NyVec5IMJByolbq6AXPOIZI7dL1cK0qEwO02Vgf0cYfhc8j3fJ7P83k+a9pJe/DwR5/+1KcAnuZ53GxqPcYYQBEesHp5wIAZVEClLn3stC0pMVD/zt/5b7/2h//47r3t5372xZvDzbe+/U9rwf/x99s8FfHhy1/66i/++b/4pS/+2S98/iv97sJ04dapE0KI0kFQslujfgBcciu1Lap1HE+/+M5na50fX9ZvfuP3/8IvvLOeahfv5WUfQjBvMQKcgI6BcGucr7f10sQ/gVfpp83sjOEUmB8+fHJzmJ9cfvjh/R9B5aP7T4X7VvXDDy5Lve5H9ANONvLWW2+dDP3VQ7tpNbfodRyHzdtvf+7O2cl3v9OYlxjv3dwYw66fHJnS5Q9ZVbFG1rOqgygC3FpTgxkcrC6g6IAq5mk2b+ZIvQ59VJNlKlPJ7o6gxGV3PnZdt9kO2+3WPHc9WrPIsUssjHRvvIcd0BNvzc/ygac97Z/CXaaHl8fl0Bwh7WO4++lPfeWFN99iyPs//p77UahQkBhjF0ez1qc0zaVPAw2IEs62p4P0r7x6TfCc56XMueWra1tqy6VVNUnD6U7J8/XTj47Ho+Nxtzkw6Lin/Y2KEPmLXRziSej79spnXklpvLj41JtvvF1yev/dw7IUq3Z2+qIL3bnbSZyvn5abwzWRHxcb0C8Fp5sNEd17cXf3/AIenzw8vPfB1x8++vGyTFdPWoxd7NLZsFPV/f66mLeWWazruhdeeEFoO6STIW7SyHpnYXOC1NzcORdsxrM33/xsLvvj8VhK/t73//S9994/2Zx+5ed+/vTkzF1zns2r1kJdByIWCkJEM0s1v5rnB/sjvfnmO67j/ubw+MH12W7Xp+76Mk/RtLanj2rDVPWq2B6x7o9zKWF3cv7Ky29EHrRWq7mUhgCGNNOq1oqGEOZJ9zeTcExhYDShZprdPclgFJOEYk1LffzwI23UmrVq8Nil7Xa7feHFe5sTMqWxuzjehP0xgzJJMSu16jKrNjoerkTYUUMSZt6MpzH2GMKL984Bu7w+sGBajj9+/z2n2KUxhMsunXRdt9lsNuPWhkFiqmWqtWJ2c2PqnaEueTFVN0Ps0vmdOw4NklozIn7648oWzVLqNsJlGINrI7peiQtt5M5mTY3VlTkIp74Pwt2aJ+pOTM7UVBTrvpAEohRb6lJXSlnTK+ZpUqvHQ1FDCMkURiQiQsGJVy7EjD/eH3LXlbszd3XMrcFU3SuMXaIF57Yq1oUY7gJjAzPYbdV6MkACXl1a8EC3ujl3J/BKe7AwnMl9pRbVHc6AT8UZrtZUEA2RBPCits9luHP6xX/ly08ePb3+8LEo5v1Cgo8ePrr/4GGu5Ucf3ucQX3rl5S9+4R0D5aVwTB/df/zNP/ljU7979+447tLLp1Ekz9MffePrYxfv3j0PLD//1a9QkEdPLn/wo/cr9P0ffm8prR+Hz7/6M8xca4aVWvPX/uCfueHVl1+7uLgA+M033nT3H/zgeyVP49gNw/CpNz/9+WFopX7jT/6EgRhlHDpvdPBvWwAAIABJREFU+tILL6YuHG72P/z+u+TODKv21ltvvf322672p9/6tpldXT4p2u69ePfzn/2ciEzTVHP5vd/7vcB8tjt96bXX0msvCyOCHz968P3vfquL6bM/84abOPFhmnMpX/uDP4hJTk9OvvhzX9Fcn043+3r4J3/wu052fn4qbhe7u++8/TmrePeHH35U7/eb3Z1hnEv58r/6Czrn/aMn3/r293zKu80onfTn23/tq79cRnzv0fsP/eY7H343WwkpNFd3Z+ZA7BBhQIKIfRyzaWaqporsGg1OLtKI3Ju1pqtzj2XlCl3VaW3wFL0tE7+luVwEXepEopmZ1rUS9uN9TDNTRQhOECJiJ/uEiwNWKSicsHplHUSpayLCzGsmaohMvJj5ygvSx5GgIGZmmH8y1poTrz+g4jZkBSkl0MocMrs3Vi1Y8szMfZ840GoyJFoDPAFyCewMDtoamBFjFGFVepYHA29rgfuKRZWAcezc0cU+clfmunbEL3VWtGfF7gYRDsxgE1Fa+cnVyOfPId/zeT7P5/kAQJksjdN//d/8F5/+9Gt/6z//L7ebV5cp92MPFKCC1rvls3ALEOPWX25mcFuOT772B7+z3Ub345SnUg/LcqUNcHSJ9Mjf+ZPf/9Nv/t7FxUUIoR/PvvJn/vzdF17f7l76tb/0V1PcpRRSR0iAq0PO79yFS82K5dAHZ9TI+Y+//jt/4Zf/XVg63uTNWdd1J7UiRqhNDl6DpIkhbGCidXvPn/U08Apqfzptp1rHrO9/cF+Nu2GnlmrWzXj25PIqCgk4cA/1fCjU2HVT9q0eXSwKRV4FLCi5XpdyFWMGz+C5FjW0ELrbq+ftNp8evAaNqoIlgk3dWBKLVrXSkOu6bwwyihyJgpbSy1C0tFY8mBC73yYAhKgSiUiooeYJASmlGFMucA2EzltkG3o6I/EnU4FTDJ7SCaEfu7MubvY3x0C9ew2RRThIWKbZrLl6kkE4thkEUXXjhcMCV7W5lFyUi3L1Tr13oFlzpC5uCVOeS9VD3zeQx9DFdaXsLZeDuxY7tnrd9SEwBUocTzs+yzYladOxdlsXkRgjsxJiDIm8AnfKUnMMiTnGKELLXFqra0vesOF5VnD1VqZl//LmzRjEYUxLq4e+P43k1jQ4W2OvQhbhzdyaVYBbqQQm5W2/q7XB/WR3UouB6smuN9M6L7VqCEmCNHUIMzERtWoCLSXPy94pEnvNxbUf0khOa8InERmBxaiZezOv2pbUsZqbaymLgqxUuLkROMjqVmoKIxcuS2tFOYYkwc28tKYlRQnMtTVxMEQkBZaQ2PRY67HvduOQzFybWBO3oDWoMYjB5GQOdVS3xRSOoEYsxByqqbNUY3dspFdrEmMIhGVfSuk6GnoWNuLixiA3s9ZUm/UxMWDVWCTEzoRrgSovpS45R1gIxBSJY+DgxsXuw5paBTVnEojRbR+MBPjacyfO1ByqKsxBbsVsBggTgUFM4o3IDU7tli4wz7XNcG6mpZhIIoQo1NptdwIzCzsxqfO6aHZXATtUQbdZKywu0nz1LompM4Od1CFAIJaVvwcxYSU14ErAatSzNboQLr4ufyEEcig5sJqs1oqHFQWKu7FTXRftzc2agVmEyM2QuqQE70KBVVgvHTMjxFKrM4GDqZe2lCWTNjf3Ws3d62JtGccxsO+vHyOlu3fO0rip7g3OMZi2rov9Zrw5XEcCE9m8WM7jdqPeAifzAnaKWJbJnU52mxRTnjJ1KUrQ2pg5iFRtag7i1PXznIdhcKfjYR67fhjGPnX7JzfTfklR+r63RkK8GcaWy/X1dd91a8MEOYeQmLmLvRU73hzhfnd3x1Fbo1oLpTCmwF602m7s5lyzKrP3Q5qrVNW51WNZTuMQmNnkeJgkyopKVv1ncNr2ndW5HY4hprO+uzpM225A7ApIYmosmn1j4VROjq3eoXGpixy0EwSwxkq3bjiHu7kLubuLCHw18jXC7e+2uVGFiZOs3TSfNBbcwpI1o8XXHhQ10pX7ZcaaYBQCmyG3NQzGzZWMzLipucMUHnylwfwZEU23JN5KX7sBzmLqgViIwSwiIQR3jxKMbqHdSvEJ8RrOuaJLs1W56mvB3fp4W9k/FvpkF4MIcCEQoVYEcTNA3dyEwQIQWNZCXwe46UpC3lKRRLeY7ycI9lURsDpmmzVXY4Y5FOQkStqYYH7LxjPUiWVl7X/i8j5n+Z7P83k+z+cZyccMtv3NB+/ff/r//NH//cu/8G93aWjFQwLQngkkeP1gCuYuCAD1/UldnnzwwYdD1x8Pj/ohbTbD0NP11WVtVBav1Xc7CRHbk3Szf5cIWbf/4//8h+bjZz771T/3539pvDhzg2mT6DUf1CWFYd7L6XjBPpfl6O7cGtvNww/+8IXXv7I5TbUUUBRedf/JIasw1d20Lo4aY/qE0yPA4bT6fH7ake/94Pu1PTSfnz69Fu7m4xSiM7XWbjd5YcENNQci6sN4MjQlc7+stV09/cjKppRibbGmgQKHbjNGa12MdV0sMIMAEZEU2YJwQohzvjk8ujTOzqQo5ibSORrMVymTuFix2aZmWj1TqDln4xa7IF0gNpCxMwsJK3N1LzlX+LlpdtRluirTMS+Tu5+fnx+mG2fdjn1rMm7i7nSICY8u90xT14Wui8yElgHbdNFxRgjXT7JQR0oWJkd2V0iFcJSuLE4S1FpG46rH41wQjjd1OTZ3CjTWNluBNmOh1rLDpNeUsrbcynRz/ejd974L2z1+9OE0l5zbxd17KmoNLVjqNrvdibs8vfqw1hC6tt22rMtHDz6cDhNziimNmx7hZM5Xj6/um/npHdqdnSWPl48fWjDVQwiL2eH66qGV03vbVz0RLEQeQKWUuVolosGNmIduK8E+9eqbzHb55PHN9dOb6yeXT35sxuOwG7c74ZRzZbIoXWRJQVwfAuyWyPuaWx83m/50vuGWdVmO27G/PvyotUbkOT+qXiC5i7E6qlKKEqOQNEIhVgYNXXf3zivQs1pwcz3F0FKKUXgzRCFmiTA2TFa91naz3HhwAL0keDffLIA1n+CTqYx9aBajbN3cjVulXFuFkTe0Aq9dRDjp3NiswEEUJXhr3I2DW2oqx5wBI4lGjZl3JxsRDmIxqnslDrRGzLpLimTL6iVyIzJxEzfAKcZuyfvSMgSuRECQ5B5PdklVJGa4syg0mrc8Lyv1HYI7WBLcyExMT5kDU1m766yokax5LYrqQFNtrbqLKqVkXSfESZVi8PWAbhqYzJVoZS3cHQxalXQgttUS5Lp6mkQSc1BViCh7cxViMammEZyYOmYnYmdbwRuthaVGxMLEro3MHcEYDHerDiaztY09sKzlnIQVDAo5OSjUNe2/ugvIASYBa3Ob8nIzHY+tNLh6kxhmeGNba9OmXP5f9t7t17ItvQ/6fd83xphzXfalrufet9Mn7bZRsGNjIuIgQYgQIggkywLxgIQQid9QeInyCK+8cAn/QR5QBDyARBIhJOw4Ihc7tmPT7Xb36eupU6fqVO3rWmvOMcZ34WGufU61LST6talPpdLW0tp7z5o115zjN343Irq52f3ohz8Ukfv374fFdlXee+sREe+m3Wazammzr32ep+29+0J2dbtbjenJ808Sc+/61uNH7hg59d4Bnud5mvfuneDMePPNxxH06aefFh5TKgy52u/ffOMNtdmsK6XaLW73AB6/8ab2DrMyrDer8dPnl8Ig5/PTcwEtR6vaPvnkY4F89f33VbX3bu6qtru5dfckxR1f+9rXD7t9KeNhdzPklInaPNdpd//eyZDLdLg2ZwDrVbk5HFarsbY+rla7eZ77ofUGxAdvf8Vd624C0VW7HvwTcu69rzej5IFYerfb7i+na0Q8eO/dqF0cEujAj3701Fgp+TmXrz181xNdXl/cDrwAPA+KaN1twUtux3K+I00HCAszAy0iaIlpoeUGfTTdJWLjY07pkSREMBP5EXIt/QeqCiwySJZEzJQLE6POSwHk520HRwUlkR8/kRSUlgLY5Z0Rwc4OUqLlHQuu44A5GBH5COOONREIPla8OzPf6TDd3NxDtR03MoRAxoxcEh8UYDfEQmYjmI8azmOBO8iMCR4Od6i6qi33xlyIJErhlGgpBwxAJHc01dmcAOSUUuI8Jgj33qcpEPDGanFHzi9473No/RryvZ7X83peD1IGYJwPNzcvv/mt3/6VP/+rTEhMiAwiwD5HfYHwxZwOVc8l5/E0y9hmY2HygC+PBM6prMaM4PNiOedSSp2xXj+4uuxtV/6j//iv/Sf/6V9Pw4NQlgSNQFAe1xnTRx9dvnxew4nJbi5eDmV7ujqPYbi++s7jd78I3+RhBLT1FI04u4gwYBoUPRUCBLBXOEkEHWNH5Sc5J0F4efPy0xcfV31W5+uLqxeb1UnvU05k3roGgqAcGrX6zdUtADLNpeY0V71pah9/9OAFn7/89EWSOSiGfJ7H07R9UKey+/gbn+0+LknZOWez1BsT+Ory+uX+iRTktVCKXDDmwQ0I9G69ajTW1jxyVz3UyQR5dYPkeZWIeYkCZ5JETGyBqbXDNCPsAG+ciSSr9cR7IuocOcVqWx6/fd61vPn25uGDfHs9iVyLzKvN5mSTw6n2HRGtxs352Zu94eL5njDM02E6HA7zbcmsGgAzp+6zczRMs9ZiJzdXnf1wc+2HfWfpQIZZLmMuRmzNJ637QpHTbrebWrPdddvfKmj75NmPPFLik/sPzvf1EKbexzHdf3A+1Lk9e3q9u365Pp02ZzfW8cff4VU+Ozu798FXvnp6cn+15mcXuLnZd/UHj7744P67j7Bu08FLB6aI/eFw8eSj70Z9+HD73uCrkiVUgqK1Ns17ED1MiKDtsGHxn/8X/lwu8X/9o9989vQHc283ty+102o8Wa02zGv3ykQlj4nSUBLbSSAzTod0byyp5JOwMg5ZVnjy0fcOhwqqh8OuDFTtulnLtMp5Ax1Ww3YYkLN0PahP0ZG4iNCjB+/2eVNnb9NuXNvZyTgOVFKGUaaRCfO8q0q9+TTvrczb7em43mqT/e3sqMO6D4Mz+nozaBvD083Vzj2GsqkNxMwiqi5kq/WYcxaUi4srD7A4BORIZWidtUedmiRPeSDCajWcna48VAjM6N0iunmPzuouIjkJMxxLSFHiECY4ofZ2mPdBB+LCLFnW69WWMKa4NuvzfnRjSYCph56cnIT59fXl3KpZzPO8qLkE5+EkOIQzIkcOVfXogcrhAe02e4QphcBipiRDyfBBNiv3uL6+NlPipf66Y2HZke7W6Mt6FAZfxHEeMDMnVl/kA9TVmK0HZbKcIkgogoiNLR1zL3xprGEKYgripe5CiALh4MVptDiPj+3sIcRIIAYJCICjWwTc1QB4QiTiZurCFn477S+vr+ari9ZlHRmbgYmFufd68fIqYPub208Si8jXvvY1Ebn38NFX3/+imv32b/8znQ8vu5t3mH7w/hfnw/WTj36wquni8pIQbzx4+MH7HxBRe9x6t6uLy3/wrW+CfLNapYxxyO+9/Y5w/sH3PrqcLjOPL+UCHn/uF3++JHz729/iXC4urvb7/Xa1/rmf/Zkw393ctHlqrb745HlivPn4jdPtNiVmkKq+fPnisNuN4/jB+39mcdUC+OFHH33/ez/cbrcPHzxIxF//2s+46vPnzz98+d1b7aF9TPzg7PQr730J4G9/+0Mpq17V2XKWe4/uWdBut/v+D3/AItthPBtWX3nnPXT74Q++R0TzTfvw0w9D+Atfef/03vntYU+M9Xr9g++9mFu9f//+O+9/APP97qYf5tvLi29/8xuZ4r0vvfXw0cl7X32Ewt/5/offiCfL3VtjiVdZ/k+XloDloRNBS0MCkTDbHQJZbpRxpPkEFItrzo/ojiIo3fHPshBhi5HNl8CVnIUFRC7CgKsgInrvi9BURHAshOcIOvJzBCDCKYKSHANmiCIRIJQSA+y6XG53G8FHtYsveI+IiJcaDlpUFWrdmpktATMQQc5BHERIwgtadHeYS/pMpErMcKflA0IpAxpgJza3pr13i8Cjx1v3vt7mYV1AwcnN+lSNGGoRGjmDWFmklFRWpTUWadqpB0IDCqIIOkpaHUto0mvI93pez+t5PQAYZvNmmyxit79klr5HTgABkgDDKz3mvJi1DTkzDFD/4gdf/4u/8q9+58N/kocadMDSrUTOBEnJ4zql3Fs5Pbn/4N4H/8Gv/tq//pd+bTx/F0RBIMZRZu8GAnh68tEz2BjKeRVjLl65DIOyPv3kjz/4F38FOsJmoyAecxqDhEBYBFQscPV24HF8Zb/zzpbzE3r5iPD806eGbj7PfTeM0vpeJBzGDMmAh9ZwdxDMLFEqiZDU01w9SGDWhItgjYhVYSAOO4x5pXUVEUfP3lF6sxjxGUBKKZhUgYwCjnCAWBJB4LqsA2J5ritcTXU5gTi2KjEvK1cRSSxCRtQMjsAwmKmBDnPTbt1iTxCRSBmS3DGpd/AefNC46n4JqSKQVMy6Hio4EY/uAiQ3ZmI3IUpJxvBGEJFkzL4sAKhqIOk6+hAYCZpQIiBkNao7gcw5DLNaTySp5ELjkgHe7Ua4pXxrnnMePOZSxnHIGqp1bW0ERrfToBeGSyNKwwjeBVbmB5C6Udia/MR1cHXYmdWTvb4cNrwaU1jrdb/enI9DchchYSpMItQMckTgmRlgSXWakmQ4DrtJRGqdAUuZzEACYmHKIqBgxECU4VlbDurRRoq16dFE18OFeqDmHN32GlcCQG7JjFlSOutd3CSVLCKgRrKwPomIkqxDVnOFaysjgSxCF0VnEghkMifjIik4KW6XHW4icQsShKlG3W62OYs2uJPpsm5MFm25Ztw9vLkLRQKrCCFc5Jjnl3M2h6F7kDbVAMNVNUly62U1AA5SIEfYkoJTShF3d3U3Wlq4SBZz03J9umtEVneQGQgO4g5XkB+VXSQMqDZ3V1Vd1KLeASw912batMOSmVHIEoR4R0kYgIAfMx3gAJmZa+cyEkn4Igf9vDMNACiYmIhJDbEETCBikYMHMxOLuROxU7iyI+Bh7HDqjEIcCDgDtkDGJXwCECI40aK2I17+iU5LAxuWvTMFIJCF0Ugki6VKhhxK6MdPOJEszE8AEA6KPCQdCnmsy3iQrDZ5RBlWrU7kFBFuJsw5JXf33tp0kJIX56djheBgCeZlQdzDyS0BZjakTAEnbfUQtS/3pWFVktDSFkBASknZRIRBqZR6qPmkiHAPAphIiKg1XZgrVTf1Y5J+UK2VMaaS3VWIlhCXWquAPBauErvd7t69eyklra13XQ/jfJjdeklJrVGYMMIVwFiywkriyWy13tRaUxktfByHPXkIZ8haJZrnG1MKuAmISiFhZ5KSg2nfDollyKVb9HDK3JL4mDBkSJoOe3FKLUonoqBDx7DoGHGXgOJBx+BWupNUfubrO35p7rykS37u91syhz57J7lbhGQiIhZIMJGklNyObX53OZaLVzBUjWhJTDk+6JgDr/xAd1gsPbl0V+wOHJvxFhbQI4LIiQkedMxuOQosg4+fjaMJL4KZgmNpGTluBh8/JnDCkrMUHr1DwkXimAl6V15Jx6jTJS9GjuuKo8uPacn2NAuoB6s14g43NVd1IoAXAyGlxEQhCR49wgMOomM+qnBOXONPBrZ9HuTyel7P63k9P13TXymoOwaZzLWNY1GbgRAJgxKcQDad5VX/b/77v/nPfu83fuEX/qVf/6t/c0xvYVGJLdvNSwDmZ/dLerV1/bghuCxxnj1/ut9dPnv+8fXls8N0m7NYOzk7O3v33S88fPzGvfNHtVoZ0lFrQfHjqlHUtv+t//Nv/09/579we+qML375F4POkvT7pxR9/dd+/W9B3g9CF/RmYxH5Sc/JgjLvmuT/xL+BPsOIASj+4T/6P/6r//pvNFyR6PX1tWldDTmUrXKodbt58CgPKwgnSWsyvbw09VUPlC1H9LPT+2Pyh/cZfNjv2u1NcmzLatSYpm/ZkydPsqSH9+5HROI8jmNr6jAnn+r+Zr7KA3hEc12twNvBa0rEKXkSZfj1VWeMhIRknKfzh6CEYTVst+dMJ9/65idWZRznN94RDx3zI6d11fri4tPV+ssnqy+Pw/q9t9/x0O/9/m/dHCYZhne/+j7S8OCNN3JauZrVNggXhrB79D/8w98L8rPzk8fn96teffejPygDXV1WYj45o1z2L17uph0Qm95XSGbpcjfjXr0/HTQVzqvbsjHTVeIvw++lIdZnTjJdXj0b1jklHsrZu/nP9rjlVeVRAyz5PtG9xPdOTk489t/6zj+e9Pn2ZEx51bV878OPc3vqaqtcOPAX/vwvP354TiQlffDg7Jeo8Mcv/+B/+B//u671L/9rv/bW458b/Hs/evINWV1f3nx4aLdZTineYHv3y+/9xfOTLzUlh9Z+wWlGrkTGh58B7wiTO9ar00PbjRu0uMqD/93/7e+Tbn7ua7/81S98jYneeevRoT0Ivp7bi0D/w3/+exa3Jye0Xg2C6LY7tKv7539W7f289s7PDt8//NGHv2t0YfmKBvOIYdgMaXW63ZyeDKETQxjbNx/+rPf729XbymNeyW/91m9eXFzcf/Dol37pl2vbDyVavb68eCas4S1BA/Xe+QnTAycNmbrV3/39Pwje/OzX/+VHj748txCRLPH0kx/eXl8lkfunDz2mYUWu5eGDdxDD1eXt5c21CG22hcWYQRwlj6WMCFH12iEcF1dPRer+8OLy4qNxlet8IBpTvp/SKbDyGEreDuNa9GWmEJ8lVBI1k+YMGQNcmIpQnW4XZ16UsZmtzMvAt7tPut5M077PVvLGexqHk/1uqvNNYL68/iiVHl51fjDP89Xljaot7IRZzFMjkogINSLa7Xbae4SxZ7NOmd0VcHC01pzQmnp8vjRfFJ5EFJ6Py3R8Hr3o4LvlIoPps/X6gmATgkEFGETWmUcGa1sPMrIJXNDCnICcoc7dQgPmULAHObHHIo/wz2u7ASJqzBxIDvYQX4IcYYwGjyycxJtS00Q8Sk41VutBijl1SPdwVQRgQaopDVvD0ElQyqH3qp261cNEjNPtlojBhJD9VKepDimvV8OQ8vnJejMMdZp289yAZzf7y6kO2/Vmldkq9T5wak2n6kF5HMftJj26d3Lu+unlxc08GyGIhfN2s1mNawu/2t12itZrPexP0vCVt95G0zkdVJU5vXz5kkgePnx4/94D5jQMw9Mnn7x48WIYhvv375PHgwcPhrFttyff+OY3F9Yr51xr/TNf/QDkl5eX0/4gEFOybqcn99944w1Hffb8mYddXV1E0Ne//nXrDnMhEeHnL54d6qGs0oPH9yw090ck3OA/ePJx5PTmO28HmJnPT8/GJH/0jW/W3e1mVazrV7/6VTq3WfXZ1VVP8fHNJ1d6ZfnQpRnQdXlC5oil4tHMbPHIuWO9llwixN2PskNhUfWcyzzpQrKN62ORuhtHoFV3RxlQxkSLpZsgiZjZzNHILFR9aUEgYQBOHoHVqgwp19oPh3bXbw5iXuBTysTMKXFKDMC0xx1MyjmllMys1+LRWEySEyMlSBZEIhRTnqbaLUDa1QBsT8g8xgyO9XRjiYu21rVKwsPHJ+pdwygPHvLy4hpgYU8pgVFK8tB5VieY483HAvh6lVfrwjDttXff7WGBMsCIIWm7OU3B826fQP0wWzV3qEVAqvnUIjkvrYMAcs7/xr/y779m+V7P63k9P60jr+KxBf2VUgAkGQFXVfVIuRBxLoDi1//qX/9v/9asTca0OUyHsZzy55mXjj9RcxN8h/ru+LQAEZ+enD+8/+jdd75Uhgw4vAOnALT2NGYAw5jMQPSqzvJzUDoUvt1dAq4ON8xTAyuvuGnk4KdPPnrri+83BwRDEX6Fe/z/NEGg/zea89XNwONLl1dPa7+pfl1GYTGHz30uNEQQmDINpZRxoEDqLcY0ErVWvUekVSZZHthh4Xz005v5FCCRo6TTERrOwWASyZKg1YzCEESkYaxugdoxRifmlEQ4QKpuRACUOXNaHCFCCPbBeqpqph5wRw3icHR34czEEYOpE1kuUQZmXudhzXMD5aFsOkttDniWIY2J3UAw773ZNJsIW2SNA7FK8pwLMfVmmU+YPPHEYNON6yqiB+qYDjzvEwHu1gwDOFpCT4kkycgenDJG7kBQALzq0B6mFAxKqi7inNy9BXXicI3eLDEXHsa8ssZATLOmEKLNuHpQa+8Kzmm1HvESc6uqjVMeVxuak3qEk7oIjyxFULpa14NzDQ7V2XxOBSBubR7g7j2imtn+EHNTyePq5Nz8cDhM0dvu8LzqI+90e5shyWJX+95dVbt6dxuFhzGX6Xpnyotbts4Hl3Y4HMIJWbQj4DkPiUbEwLSKTqrECLjOc/NWBfvN/beAaqZzv5mbdN3lnEksGMHq3hAWXDJvhvKoWUuSOK+sWimrucMdORfh1Htv7eDaEQtrNolYGDNRYjEPwDk8LEoamclZIwBXLOyBhbm7ubszCSLndJolVydwgQ9uAiAo3LVrZSKDRniEeoe6GQrYc8rCRxbE3NQ9lM0RUPcUTm7ilk1DEUmECCwhQgEhZDdvnfhOEU3k7mZmi3DNXSMifKFZbMkz5OPdKSLsGEK/pHAyk5Ph6HZyt4X+EOYlTok+z+0Ew+1IEhg5EQkCDHJ3Bh0DMnip8wsHhmHgtEQx9kUyIAwR1kXquryCCDARhfoSrEjHRrXj4I6TWFIx/M6WxMxOdPRogcNJKbKkANQBcuIjmbP0Arqacm/hLRJFOMDMtbeqnZm7GXO4ExBTnWvvEWBmd1/1MuTszGbWwYYIgpo1JfHIQNXeunc1Z0JvuYWaVTUPsggDaUSm6GrcdXnFTNvyBkdVY4+5a60d6LeHiUlW07ze6no1qmNWO0x1rr0Mq5zz3HVzvp661n5lIuNyAAAgAElEQVSsFqi9uceh9ZwzKDsl1WithfGG2TmDLUT2+6kaRDhIcslEYl2rtlltVnPF3D2Ytqtx1j5N/VBnN5nmOQ3jqgxlHNS6hR/miRAi1E1XqYiTSO5sIpmdnUiEjoXsS0JrhHvQIvwMsCzBJ+EenIgomJfmPXePo+vu8+csL5RYLLQwIWKRijoQS0sKghFL+4LRsWfh7uESEMFnfOOPPQYj7hrbw92W1rvPtC3H3828BBmlzGZLmBMCyzHY0pVyTD+CqTsRlueaCDhLCmF+dZMYd4dB7ks46CtP5aA7jwOEIYTPtCpHoc7y+/x4AMQEIg4QUUrJW18OGAC565ES/0yts8SPRsBfQ77X83pez0/pLHmVn48f1521E0SEmcqYSwTqHIXAJRc//8//s/+SiCxkvVovTV13Y0AHMUAIeYU//Fw/qaoppdVqs9x/5+kgiRKJ29x7H4YB5NosiHOW1rRIusvTfBVwTR4TJfIOYry83IHSek0Xn15m2j558qO3vgSihZHrDhcMP8E5If7stNCi3fqx8/MZ3lsqja4P/ZOHb5Sp56Bo2hOk10YAZxZkd1NDV2aSw75O1uYJqslA2okj9R4Cvd0709SaNg8zaz3AEVw4C2PJ8UNyCjCRmEWHplQGGpGbjFSopQSR6NY8Aq5BlhjDBnVSpxYOYZS8zVmIB52yQlJKzocyYr0ht9xmNk2H2dqcCVr7FQ7Tj54017zb16o8jjkPa5A4UjdE6OFmV4LOttuxDG4kvAZTSWemtw5v1U3r7c0cXjbrh92SkIY5fDPkU0iPFJFoa/t1HkiSUh8LVI2jSsxR3TOcFDW8gzOTUR1fqPfVajw9uQceL2/6PM9u1xYH4matau09pfWQEhWhNK5PelXvxFGursz9ehzHL7zzxuX1zc10c7u/WWJRRbJI8TRoFPaN26l6ilgRj+o0627ql26AQHhZ6VIgOypIRRRkZgfiPOatOFIeHz18S7hRur64+j758P6X32m2q/N1nXYAxlUyX202JycnD3prN1e9uT+4h3FFL6/3lLs6wMSUtpt7lEwd2nJXi1VWjvCShwIfSxmdh1SyROk2p+xlVCmHuV8Ncaam7p4zE5FglNgwTijeGFcvr29e7i6uZj2cnT/c9iIYDrcV4cOYhUvJqWbAu8VOIK4ilOHq5iWn87NTohhLYnHzUFUKMIVwEoq0LuEaOF/25ousRaQdXuS8GddnLANxZk5BEhFFMpkxMRkHXEg4Z0pDTqMwklsTCSAxUynkkcJSxrjalrzKUmuumXOt1aKZT4bOAHNGiHfUOi3JGUTkHkIeQcxsGnBXVmbWnjsFM9gJxCLUSUBEFJZIgoEIDjJZkJvj88YzOgbdkxAvkYciid2XBsu7BHyKiKUcnokXUam6NWMskkpHip4QlFkc6u49iBbXIIEWgOcOBJmAF0i5rPgXzSdeuQF/tnb3AEBL6OPS4bYsb4NIw8mMEjIngkaEGzIlkDhRq21XZ59nF4Fwt+hOjJi6IigI4TKrawR5HFqbWpjZ4XBwtf206ySHZs2i1da1ircCl4AbdyMzM29hdSjQZvs2VwtFaHjjUCPazSRcw3p46w2OvdbLq1uJaKmqqkgOSk5ye6j+4lJ4x8w3t/saIPV97dytx+XlXsPx8vpWJLPk5Zz86NkLAHU6tKbkpN3DcOh0vVdOdX/YTfM0tcqB7z75BB5FSpiDfD9XjdDutDuAY9Zn3XzX6+3hoEJ4/ikJj+N4dX2NiMvdTe3dwwH88Oknw4Gr+cvddRW/jduJJi+VBTkvGko6EmYUtIT5BFKSODabB7McHRJ2lCMvNQbutsSKMnNAln3KCDIzJnILYhCRI5bOgwXNvQLqluzakOUVcz9eV2BZLnHyWFSR5LGQir4c4RIRdPdjfNk1Nusgl0SSGHAWgEjVPFRtMaKTaohA5C7iFi7MgC8ptMtBHklshHf1JbCT7kDtnb5GBJI+x57Ldo7DFng/jvBlTRLsPQ4xMSi6RldyZxEiLIT/0Y5IvpT0HZHw6/iW1/N6Xs9PNep7hbO6Q305ZyZELD02QGAcCOQAw1fCG/cuQofpsF6dLp4WgIEO9OOPo/LjFOJRJEmcmLn1A6inFOPKgAb485ffe3D/EeUToDSz9epcrZcyxnEj88e4tWZXKVPOcn0DYnzyw497u8ilbYbZW77eXbtWzgPgQJOf0J63FC8fzwwdGxwWsEevajwpQAQ+qF89fnOzm+e51f3MQsldb65ut8PD07PzLCeSa+u7/TQ/+fhmlRAE9Rw8tFpS5G4hifeH2uoM+PLE8e7NlNOQhxQGc8DDmU0Rzt3DInLhVVl54rImSpkTgvehARhI3RGCNCBJ0Q7zLolOtuercdMbH/adJHJhD81rbLaj67pOMu81UAildbu6fjbX/XTr054en55xkgQ0Dw1FdpAdDvOnz54PJFlKzsUid83wMMvj+Ga3G/J7tdbLFzfWNX5mLOks4aD9kIhOtiOSdAglfrhaM05EcvfrNPb9gWwmtyZFEoWZZeJWm9XWWc/GIMlDPjnZPiBZv7j4+Pb2hnlnPuWkN7eXpn08vffg9P5QTg/Xh2m6TJwrUbTy0cc39PT2zTff/PlfeOef/tM//ujjDw/tB4G+3W6GIYsQyYZ5y2lDPIUeWica1sRFXW8OL5n5bH1GIm4wL1nGBHc3j9Ztur7auQ5JxjffejuPeO/dL5Vhd3nx9Nvf/1ji9Os/+zVivd1dvPj0SnJKAyeshuFsKOerQmrfizDXIJ+uXjylXHeHuL7Z5XV/982H603az7XutbsnyqGW87gat26SyxBcgnCzf+qxB8+lKMl8cfV0Peo4jkRKSRg55VHiJMUpeNPjxaeXV9fXL8uQv/yVD3pNbaaPf/Dx5uTeF7749lDy7XWeDsY5SGZzgWdOJbyxp+2Y0+maGWqV2FSDw5m5SMo5RVAXdk/r9abktN2ew5xZMt8D0vb0Xso5pQKmptpaq/MMEiZiEXcCSxrXXDZukZk5goVyEDFLSYlS8Z5SYR4IMjbT1lnceut96lpVW++9NpjFzY1Z2+eciXgcR4BUlSGq2rvBvPfOINfOEqpElvjYqSB2F2MYBNKIoGBSX1x/stwK5tqxVJzxoldfyLjlBkURC8BbVsmgLAyJCHiYa7hHmBEmressY6L1IJEkInqvUB/ScYmbOCyIA75kIR4h2tFi6LF0bfufkCAc270NCvOIJIsZlUEcDg3AIzsxi4gINISYBhbWSPvQNtdK1Zg5p7lzbZUDVc3UHBSOYAG4h3INbfNlRGFSi5xhTJWSSdZmszcxywApguABoxQR4dbazbqGApbFCNWcnBA32oMIPCRnatoL46aiT000dPBwDEO+3WuExkU1XFYDAZkgAiE08FLt3VobB/QOZoyr1aJbeX71kaq2ZmFgBhPD2O0y4iNOmgdWcwtow6e337KmYUhMZcicKBVJQ8q7nVNMn3zfCYbYzVWZ8PzZ3DSzDLkMOXtvmZndeu8fPXs6WzPCvoM3KPfBJ5BTnCSCRFr4VYR78JJU61hSTwBZoNqyIaXamAGGexxhXoSZiWSmdMyBEQZsiXf2sCX2ZdkjDKJw0qXmz48ePGHGsm8Ax7FfwYjADCzRMJIWEk81IoyZFzhHIgsCvLOheoS1ppJQSEopxB0MM48erdVwymlkFg+CgCV6hxmKRsnH+CLiEMFRt4wIhBlsEbKAiYIXQt5BTEkoJwHpkuJpFtYZpEui0mZcdffa1MzVfNo3AdxQCAnER0oT7tC4k7DezZ0A+/W8ntfzev7/MmxmIhKB3j0ldsBUc0mgXTR2X0tAm+SC9Wqt2iSVBR3dIUYHMhBAB/gI/O7eIMIBl+RCdjN/8vf/9//5n/zj39ztL3M+fPL86t/+t371L/+lf+/th18Dprl5yZJTfuW7jwHTReTp0yckKQga4CTWbGCXFKr98uq5UXMUgqYfXwz9BBD4FZHLHdLzH5OgLH/53OpeBMxUUhZiIpqmtlRue8AJIsyWFtPFPCNlkHSIq+XCS/leqA1mxsfQMxGsMtDRRMgQ3bt4saPnX8LvzjZ5wNWc2FLQkLJJRJBICTQAzHCxsKW3F67dNbRZm/tEN449MYigaoQissqrvL++7d5FOA/MSfrk6/UaDEocHJyIAkadmDy6u3YYCViEiImFiIhzb8l8ZGyFcvRLU9sM5yRF6IpjDjJEY5qTtDy67bVrZaEgkLJbgAPeQdp6dfcs7AJ3NW1upaRT8sK2SvkEniSRpJ6iR/QkwS5LbLrV3bx/0XUSGXNO6qUbr8YTzlsDQXzccCMvA83teq63SdzG0p3r7TxNErEFJ9CqjKtgA++DKCQRlWXbQrjUw4HFmGMoIJo4ecoGYN63u6ruCqrjKsYVSdqV605sqjqus6qSDEQrU6sziDODx9EFlRzGzjk5KoDeTWvTZtaV4KaNGe7eO8wMiNbnk3ttnndDaZLcTGu9ffTwLbMGsEdS85SLpJSFZVCXwSnN1aZZW1344FQSkWGQJNSFIOwk2nVOkbOcJyGEh6kkFoS7E5yBkiXJuKgVXS2CNqfb3rX37hYAC2UEJ1kBEk5hMDIEWe+tz5KSeiOkMHfXBYWwCGJpKmcAZuZAhgeUSNwAEiALSyQGWdOpaZiGOZuzO7tRb6S9Y8kzdFmWyEsyRWZSXwrNETCz7r0vXwXcXZeMB9XF58xweNgxRsn1SL8QEQVT8HKnoCWexynuKs/Cl1xPIkp8VKk6OcARoREOExFlVqaOZMhOGpSCw+NOMwqkhfRAOMECKcgJHHACEwFoS00fBzmC2X2xFxLuxIEOOIVHEIURIyzCycMcRAywgNUMTkwkxEe12xIakgYyB9xIdEnQYGZOzImZnQye4aYISDSHe8RAlGRRqwfDHalASIyEsSTEGHFydmLhkpyZusLcNQwd4Cxp2eXjJGazhgQj2INCwd2PehK34/NgaY9r7h3cwRYBgYJD0IMkklCRlOrcSAZkVXQEC4SSOLG7EylIajgRVDAHQ3IZsogYPDJTTlKypiRCPCgCFi4rCooegMBFTKR5sKRgdiFOEsRjHgxRsa8WI+WI3juAIAYLFhGiYGlGwB2JR5+zccEBWwI2I6K3bqZEJAKAERwIszBddJuLfZTiCOSOCknmBPBS+7fIfF99JC4A8jPNJEDuAQfzYso4KktBi3/dI5woFkGlyNLLB1D/LHNl2eYA4A6zhVt0AjMzIYTgS563ABzBvhSg2HLQSxJrwLqCEjyIwREcvmTeMIKJs6Q4XqhHoo8FIkd2VECuFiHk8A6ShT1FMHGScCJJ5Mq+RDYdaxMXWp5fJ3a+ntfzen5qh/4UwQUQCQD3XgYAk8dMuTuBMRMNMgxQLgO3VoWQUo4f+/blTzlW3f2pX+AOUARIiJnElMqwfrwZ3Z9byO/8zu/8/u9+91f+wr/57/47/+Fmtf5T375oROPF1cVv/MY/UH1xc4up4+ycSNpqQ+s1tifjsxc/yJlqKIEYAzoh/4SYjxahzI8d+J/Ae8coMS7vvvWu4eu7/cvdYWqzWKDNpF16xZNPngq1h49Wq4HWq+F0m4fcz++ncXu6n+T7P7y8uT2UmzRkH/KIHm7VvAlovbrHWKEdLLo7AhIICV6yEzOLkRC5mhm6myEUqZyX7bw7tKY0CAunzKWUYRjcPVyJYrUumULGPHDRk95mstjXtn/5slnbzZOBD9vzkccRGMeV1VpbP7CtrnYvwLRBtTg487SvRKJT+/4PvlVYzjYDk7emrVdz3+93RVxt332/SMnGnE9PT9Uo5zHJ0JVvb/cku9VJL6tMgxymQEcqhTjG02FdHgPr/eGq6SSczjb33B0xtT797Ac/I/lM8uMyPGie9ru6my4UuyTVtM2HiYx7a94mlmDcwg8QYgEkPXn6Ue98cX317hf/6MPvfuMwfyrl4otfesxEpbSnz7+9nz756Nl3Symnp6fbzWmt/dmzT3t/ee/+yXo7Otzi1jwP+VR4ZebvffE96/M0PzMj8GQ29/58modc1u+9/d64mdcrvrm6vL2Z/+8/+t2Sn15fluurjMQPxzMwjavN2b2HjHjw8HF4yyLWrg+3F029xXq1GUnMyT38wcPz0815An347T92rcMoLO5eUknjuOk9f/eHf0+45DI9uHdiIS9ePCWiRw/fRCREiaBS1imDaW5Ra/X15uzdL6xE5L1332+T3162Sr6QWd3qWMrp6flUL66uL07W97eb0wiepqnOOpRVzoNZT5kloZSSyxCBWnvtPYJ2L7qq3t7uKLDZbE7WJzmnR4/vA6yL3HDZF6BBRJypM7NN0UnVAQYLiMuYB2E2Xqqlg2xJTGpdFkVlIgsKSuRKZ+cPXe1kew44zK9vriLi5cuXl5c/Ymatbclu6b0nTu6emHvvba4ARKiU1FrLtDLrLItELQBftVVEOMgdbjAzM1Pv7h6wqfa7tEJfbpgsUSQteSGfUQcL9OseIBCTCDkd0woJkpiCUbXr3JtpBiVQSrl7S0xCwSAnI3cOuILunFtBSVh8uVe7Ls2dRCBaxJd3bW/EAbhHdXXizEJL4cPiyZy1k8MjiyAkAixg5pQkL7E0RIfWW+tEkcyAIMlEXLsyBzy8K8IzoTBJShTal/brgHuQpETGamZoYermMCKSQDCBxInVoprOXcOdgoOISTxIPfoihzWMggCEhJkgOVAh7OZGkJwWneEcYR5laXeXlAVm1tVTSlWj7WfJaWq2GCQhRdWrengwC3MiAgKTA4u50SIRq9pI0ruieUyRJjGEpDQ284hqXmEKquZqSGxz61AngB1FUIowM3c2xtSiCk4k5RI06PZkbWi9qxtDk5JHMOCSPAyqGmHMYHjvPWDjOC4pKbfa3ZWZch6YbQkd6d20B7Mv1DQRkfjCPC+7EwugY+bgcLfPexEcQbFkeC4XUEqJgheBpZqZ2tL4t+wCmBngbr5scS6lQcuBDcPC+EFV4cHyWbcQwmFmdBfkRpBh8Jx9GCSxpMQcrG7Ey8n3iAjihY0UoqU5gmmxuwt5LCpMAhgSOObvMrPkBEHMEMnus4cLpcQ9p4wIDjAxOBGz5GBEMoQZOYiWi51FhJlfQ77X83pez0/r6CuOOzpSVx4OZ25Nr/6X//Vv/92/93fyoDnjvcdfevvtr37lyz//i7/wK8PmUSkCGlqznPkVBFmABOfP4R4DCByjPJfKc0681q6b/MGv/ZW/8Wt/pd/eHK5vf6QWnz6/KmXNwq5nEHdvSRRIQDpiLEoI/MPf+K3DTsEchNWGxk0SaZtNW6/A0cEHjX1QiZAwIcVPBPmWLnY+xrjEMZ0zFs0W3eHk477h9OI22VBsHGLbnIuvKcnZJubqE+Lq8lqkSirgCIvE6g5TZbLM0g5qTjSYkYVIgEy7u7GAwwnR+oHJA+TWCRJmoUZMWSRL7jGZKhja3SmGdWIvBCVwzpuUKdiDtHaNUERnQm277lPiksuq4VNOlCj3Ol5dNqGUx5TXvfqnaV0GeWschyyWeJ95PfknFjHVvts/RZLmXiTPdT+uanIppQlPjJZy92Zd93Pcuk9lbElkHDXcU9I8DAQOMBB13kk6rDdGjl7kRd1R8CZLNy+Jh1U2i7nrzXwQGc42GwHVxoc+M62KbFuTy/3eROp8YO6Z5/3hZcawXW0zxoEydAYOQ74FufktSVtv0/XtIaVVyDzXS7Ub0xv1i7Nz6f1Q65MhYe672ufDXO/ff2u7eTNx13orvNY6hq6HLGNaRUjiFfEIYU7Ue9TaRQLUc9Y0XjkNtZ2sxpOwVeiOGScnc7c9/NL1HCZNm8i2m6vNUz0IIiUCckQNPwhVUqp0YzIFJo8895Yb0WZkySJqNgeStsPcp263Kda7WTleEjbrMbcu89y0XZxs3wo7hKdQCus5ec4cNs+tdroPXuUyCoVrZOawKVSJUxYno8LjZjgVpv1uElpttmd17vNcTWMciChYaJ5nIoD4ZFwHuNYAPOXk5CklIribJArUrrUMydyn3RQQSSNzopCccsMapMwUJOZKnIPGiEzILCRQZmKJYEgyEMNOVFtE65iIQMEOuP8/7L1JzCVZdh72nXPuvRHx3vvHnKoqq7q62aNF0qKatATJpjwIkFZaEZYWtlcG5IUNA95QBgxvDBDwzoA3BgzZEGDasCzDIDxIMiRRomTLbIoTRJEskd3VVV1jVk7//6aIuPeec7y48TKrSRk2oV07L/7MRQ7x4sWLFxHf+SY2lyCJ2TNGcGBWSbi6vlOrHulgqg2AiYhVXfJURADEGGoN7kYOciYxQovCaII49mrsBF+I/tMlACGEJTbTATcmIiZhYoI3o12r7jN3mEtjv9mJ1VuntTvRbOrEFOCl5OwBFkRWIcKrgaITo4k4l/YYbgpSuJG2HCyHBoBgTMxEcCyNLW5WQSKBqaiqOpag0coLEAWKtSaKyMGN1BRe3VSImIgc5oAwhN21Oog4irAEeAVx1WLwFITIzW1JsjG4w9TIPIaQiIppkCXfx9mDSHARSIxStSqg5BWm5okRQifMIBY2EXE3MCgFVwdRSAlgBTHYiIorqUsQMwOIWCpRMQ+BgluIybwQS601ps7MjXiJ/ifywGaqcHYXuBAqEGJSA9TVxUEEG2JoReXFCiC5lAiIGpgbAiZi1+pspaXiOCLBCZWIiAkUkcxNPc/ZCdLaBUJgLPlBeNGxB2p4k5o3reuYiGqtDqjqarUyM7NjrUjJpdF8UtxI1atCvDbCjcjwwpl2QnfW2gDNFi7RyEHEzZ3QhMMQYSZuVbpmTsS1GoCuIxYmMkdd4B+B2JefRu4xN72Jwpk9oI11lq7zWiuzBBFzM6O+X1XZE5FZJTEmFmfLp/RRc7CbufBJyOJYDKtu5IRl/6FQR3UjcxdpX8GgaFcOLP00xIJQtYBJ3Uuj+k9ZR23MsYhLiUWI5RXke7VerVfrB3n5C27LT8Hf7gaqKdBv/uYvP332ntMhJnv3t38nxr8jIf7Yj/2Jn/7p/7Tr3ixzTDGeShrqYn52/twmX2zYqCE2YTMiwDSyQ4R1Dpeb4fLyjhb/8hepFhDDHExQ5GaM0aoxiBXlRED52Z/9y89vnt25mx6+dT/r+Prrb2z6oNMHZDcxXq6GnkkcDnL6Zzoyn88apRPqWybBBg2BP3n/d59+/P63//Fv7I7Pq/L9y3tKfHF+xanf7fInn3zk6iJ8vknHXQkBpJunj/efPb4FEkryIujBkbsU3IST1npwQ+qzeMAkgciY550CVWA6TxBedRGR93kCAAu7w1QASZhTdrcY453rB689fMOgv/D3fn6are/QJzChTI+7GIX44cOHUJ3HWvJYC0FpP20fXPaQ/ebc33j4OsqDO1fX+5vd7WO/c/7l733wwThPWsdv/V+/UNwevP5a1w3rbviT/+JPdNxFhFXf31od9zf9anP7/LPDPLuVhw/edNMvfVHmPA6DVHOKbjRxzCFkkV2/4hArVtfP9jWFrfUdU5rnSaZjLjLm/Phmp3X84R99a7O+fPL007H001hLGT959OSTJ9upzjLM1B1ubz6tOd8ejn/6X/3Js+4ark5b9cfn518ipNvd7Yefflp9+rFvfqUf7ux3+Z3f/vX33n0/T88vLsfApnY8XN0lq6VcPn92O6TLH/76T7z15te2N/Nv/aNH+Vi2F91Ff89Evv72P+/uOWdVdfdKZa6Hx08+Bo4P33jLPDMHtwnohDa1rvrwUGOY9OPd4bmU7biPt7dmUkO8x5GP43ORGAMkFiaH11LyahVIZUdP97tHIp76u+ebO2T+/OmUgr5+/4sx4eb2yePHn1XgnX/y66HfmMfL7m4ecefOfTOrNh2PTyJj1aVa8fjmUYhu2iW5rjrkfZw437m6f362hpft9oZN57xVU+E+Sg0hlnrus3TpbL2+KxRyIXDabNYxdCGEFojy4YcfmhmFFKI6+bC5SLEf56nmHTNfXV6eTG5OjP1hV2s5HkenKDwxpyBdkJ7jUPOx5BxJUjw3llIIRqVkNw5WYgwSO04RQVxkO0JSPO73+8PzGGOU6C4p9mAKkmLg1EWnGhNilKoT1J48ecKgPE2lFJiXOTcyRILEGK+ur/b7/W630yo5T0QOV8DJ1Qw5ZxGZ5xJDh4rUdWrF3cF+uzsIliRQnOoul4QUgVuLXGnPx0QsRqcQUALLi6RBqeZkTIGrubkVxzTWc0ZQ64J0IBgSC6q27GICnEgdFQt4XKVoqswE51IKiCQwDNOcg4QpF5ZIkd2IQqx1IgY5tRFSJIHRcVKogcWIVI2I4K0okRfpoQHu0jgiawk0RV25IUthZnI3NUgQAlt1BnN1gyYmMwfAROrs2noJW7hoNWMVr2oOELM3XMaAk2kxc3GQkKvG0J2CtLw0SCKCzwU+Vle1CjKW0BkZWSDUmoXFylQNIiCgwkwthpRtZhaCMzsTGG5Grs7glv4hRHCLwlPJ5F5zERJXVDM3A0utFUKlmLXGV4CoTTe9GKw4s7PSrCqxTxhVLRIRw6oSO5EzM5iIDe6tSZULq2oIaH2pxYo5cs7H47EWCwHuiDGUUmqt4iaCmJo0ESkFZjbTamWJsXQAZkaqpsU/p5aRwIHY3dUZIiGEoFZa5FnOWQ3M6Dox037oYhQRmvNIBLiaIcbIFPa70X0UIa0B8Ap3dwnwBBEWpqFnVc+5mloxb3FKpkQBpVQ1iikyJLCFKFpqSskJ81TIULQwuBH/IhxCC5gRdx8PI9FiGWHxYYVS0JmXUsrs86RMjGqqJgjzOJtZAZxJqhJJrXWe3Q0iTcsKZgJ8vz/Uqq8g36v1ar1aP6grvEA1C3LzdhGMVYlDshKOe+9SzHUO6GA5Jfro43f+6v/wX/+b/9Z/FEIoBSG1LZyCW17En7wYiX8ub1NVHRORp17dDmB9evjgV3/lHxoO7sODu195+OY/95YZDV8AACAASURBVPrrX3J1NYvSN/0Ot/7rNMMPv/zL/+CjD74do8a4JqK+H1Zdz1aSdG6dl5h4TQiL6oP/KeLS/9f1+yI6T32Ax9KtIgARsLNqfvLJOxH7oZsP+8PQnbHnqkjDqgLqRsLuKKqlApAkq+JXzIm8OLpAtVghZy0TcwAjTyVXdAIiKlrcrFZjoxBC8ABAtQIUUqqu7kQI1RzomJDzYLA0cFUHVTNjSSmuS9m5oRrIMM+RIEMX1dDFu5UPxfa1anU4K0nmGLpO8lyHQGUea82BeDzsoCBnK5qLcwo1ayfo1h0UfexgVOfaxbgeVqVUEjYNwsGQXKdaKsNZqEuRiItWaS3mADm61D/b7aEwqBgESBJhFDxahoBT6iN1XriMiNgY0CWmUMD70BWnseZ9CjxuLfF5JxdRzvJ8nCuMQuzWeazwKBJrhbmaWYiMIJFYDVpQ5gpWZqzW3eFmm7piflA/dD2CFC2jhEBE5MFVtAq0elV4IRhLUMqzbl1nrZeuIXTDfKxdJ2ogE7eAKl03KMZg56PFWqyVgHd9FHCIlvNY7cAg9RRJCEJiRGPqXNXybEfSIVwQIcnKXa0W2EjoY3S1OYCHYcX5dTHXvC71CApQYQ+COI4jOwdycmVnVGHrVysQkVVlKLmG6H3ns+VcZkdWje7cxU31WiajlCRGAFZqUQtJOERXq9Zm5QKWJReR2MBMnmIsc8lFu25QI1NlsNYdPCyREdSyAe0wZjeBkzkzBw6dO9dqfQotdFIkumWzatWrFmIxd3WHR3gkiiJMgcWMONtSnUdupCZEogSAnQgcYmCtuWhliJNwSAY6TnnMVl1C7MTdoVYcrubEzDEkd2JyItIG2YwMRkZhofKoWaGWi0UzIrnD2amJ6prg0oBGL4GdzRz8+Vh8b/+CfMmpyhQaJSQsTCAR4iKnUmw3byCq/e8AN2qwDC1n3gggE4IvSf9OkBa80oIcqSV0IKgZYdkag7R1PCzRjsJgMidX85PK3dQZZG5YSuUJYG+mQFt661uTBBE5GCB3oZdp+ADYQd4M0ov+sLbrNIwdrfiwAa+XU8lFy2f+fcbsz7XvvCiAJXMowRnaqhDY2ZYxJC9760bevLZKZAwWB7md4KPCnQFmEnLAGQY3GINPKWTf7w9fSNslQBWtckHJQKKLj7rFkjTHHsysxbC6mZoWNXdnqLsLiy8t56f8THtZwk6LR27pQZETrdr2QbWakbuCXuxV8weaWdtOq4WQ9hG7wtwjy9IP5EwtgIjQ3MIvXIXtVFVVXjjiZSPNrefutVrb4TaTMOV2hhG1I8PMTiStKEXVYRCS5vpzU63aGEV1IxcAEBKggXzmpdmyfb0W0hJgh3OLGKVTg3w7+x3O7K0nhsiJWdq0ZWnA4Ma4I4QArW2K4adz/xXke7VerVfrB5rhIz4lo7R0r6ZWigBr6cetzFymuXS0M7e7NLv73/xbf+3P/7n/IITrFjYN6Mu2dApwgCpIAVk0maclLKAC3wE32+P7/9Vf/s9+67d+kaVypGdPchff/KM/8Wf/wr/90yFcOsRcmEJr+7MygrYsu7/7C//jV776Wgikvt/tnhPpMx7suDtPUyd2HI+7u2U/ztbFgQM4Q9IfCPWdbuZGJwf8cqgM3SrWCaGHZa1+jOK/9Et/3bC7dy2vv/ZW0a7YMFn47OZ2v8+GdOfea64TMe0PRlmIzjhdWNZxavW6cvfuxY/8ka+lNb319hfg/P573/nwg9+xWjfrCytyc/s91RkGESGlWmY3InajoqyS0tXFRWEMjtkcLN/57m9+9evX69hRtONxX5X2u6MDXd9fX10nSbWUnMdtnqo+n+YjkYZOhzNc3YWEszfe+mJMabJxnGoupUxHgdy5eyk6rLsvQ1gZ+2ms5Lfb7SdPPnv+6HbgzUf66Rdef+vy8grub731toT07Pbmyf6DWvLTpzVYNkyq8+3tU4r9s+eHTx/tUuo2qy5QmNdJcPHweoUv7krphzVip3n2m0c3cya18XK1gYcPv/s7JVOtdbcb3y9Iqd8eDkVHjw7K5BUVKaz0yJ9+9GQ9mATnIIYI4qHrD8d6e3M06h4+3Fxc3p325enuST4eb29uTEs/kEv56KNPPnt8KMh37gu5PHn+nfi+jzt78vzbVtPXvvaF2FU4JCi4OlfzGVTe+/jW9Kkk62VzefFA59j3m+7uYC7b27mCuxBnEWN+/NnzWI9Wu9QlExx3Bz0q+dTHKYpP0z4IZdlISJDQr0VKnvOOabh750EXr2+eTh+9/5nY9k/9a/9Kl3y3/XQupjhuD09vD8+YccEDYbhzfef64u2p3qz6x7fPDrdPPtusr776Qz9adffJp9/74LuPA19cXTzc3x7zGHMK+92zjz58FzrVPLrZaji7c+cesCrK/XCWa9nfjrH32Nk8zzfPnpeS18MQY6y1mplwGOccc2VGrnCfjsdjtdthqLe3h1ro/KwT6dhDjDL0qeQnuUx1nMyMICEklYs+MscIdebgItWZSI6H6aAj68HzNpe9CRY5ccxMgTmuhqvlYdv0dvuUocwQkS72McYgfZ8AESE2BZnvdzuvxb0jkhZiYWallGnOqafY9V6JhGvNs6oVdbiBKMQ8z8XUlEtRg7dn5xbbIiflerMSYYk9bAViCwLRJVleCbAGBsnJYfoin+UEpl4OyHAoGsjVQhVEMDMJcVYld3IiphhZRCgIEU1jruREZO6BYRAmNvOUohNbjCzRvDVM0JKhzORgd2irczANxMZu3oxsDjB502DrsouNvfIl5ZDd1FtgzHK1PNUBLk/P7NSkpuSfL5FomlYwQOQMas0XZu1Sq0Sh3UIcRu2lHEYGXqxiL1te6WRDoLbZVmJuZE7uRE2S4UIwVwc1N5dBseSAqLVMSzQFCpic4GTWwFuDPYym9zWHE6wdOMEinXwBPLkhzRPiaU4AdjZr9XS2HGYzM3BFrQbXqi0RSVW90YM4TUQWDpiwpAQxu5G7ibCZa/VW6xcjAHInppc3rlN6yue7GaidubwAfiIS98ZRm5kxI6hUb2Ja1Aqzpa9vMYmeUJ+ZB2aHMS+QrxaYttdtKaME94Zy2/fC3W3J3lSYm2klNYeIRiYGVFWLltJoWCFaugeBJVyFBG1EgibtNGr3wVpBoX1RhQF3MvNcCznV6tbSPJ3c3JlM0ATLRERgEYsUu64jKmYG51rVVAmvhJ2v1qv1av0AQ742FCOcEkrEDAwKlOBWJyHfHHdlmiit2NjybJfXq+Ph+Ku/+kvf/PG7QfrPTTxtoftY8Pk+g8/By3meukFBJdfbn/mZv5iG42pdpnkfY7y46lEhXLuUAFKFLVnnaAHjCDQdnj969F2mDKDko2lhAZlz9S7EoFiF6y++8bWz4c4RyL6LRlRmpPP/74eE/h/+lBimCF17yptT5+/8o1+epk/B41U674bAk9dJ+24dJLE4U9ev787jdponUV2H877vj4ikF8EDOTPVEAJT3KyuNqt7xCF1t+435rXWc+IQ05PDvsBJENypVLOqLDD2itrF8z6tixFz59l2uyMCQpeI3XzOZSSkoU/b7Yh1SPEicT8d9zmbME+zDuEOi1Y8cysi4DC7O7zvwmq0HTy4Fnclr1qOV5f3wHLM83F2YeR5q5kpRLJ43O3rXS/Zj8dpsz6PXXq+vVUrKbZ48Wp1kqgS/DCOueqczczXXfIAxppxMT7PsW60UFAEIxLajoVN1uuB4uheXG+0WJ5L4k4tbA/bihyHOtUj1FR9OhSbY5fOWmm310a09J10OVfVrpRoJCSrGDbotO/2MaDm4zhW1aHru1xdvUqvItGVRNi8HvMhlwNTzbovOrL3qtXdqleHmZXYx3kCEZmylmC1E1yId1p0GvdENUQaVimmy48/piGcj5Wqzk5Wq6XYEUKtucxFl55rV+3UuOvCIMFNpzK5RXiXcz0cOHGopV+vutTNTCuiSg63uZTC52U6ksj5Zv3W8SkFOd/eHsnZ67r/0rWnAf4ol332vDlLBG4Ug+tc8tFtJBQSOky3z26fRL6I3blZy01AqRUUaoGq16ruLkIicRxnIgK4pcgCMDiYSp4xcq3VLGrlICmkSG6mxQyqaqYAWJzFpjolCewVVgxUSilIoQ+QYAV1LrWUMmdq+RrEOY8iKUqf0mAG1dl9LGUOoubqkBhC350x+tUQpjqZO3MQJgfniiiBpTMyN3NjNc0KhbC8LDgjzoqi6mpgkGl7lLRqCiWjBgig6ktTWkuPqEvldEM/J07mVCZm2sCJO3njpqgZ5aK1hrIGSWhh2IijmbWMfSOOJErMKAFCgJAztwh+I1BgNCE+yJ1BvKAPARsQSNTdzKupVR2Ctm4JBxmBqIUc0omLJF2sZQ5qKf6KU8xjw3q05GUQ7NS26s7OBLMlgaO6swMM45ch+C1d8vMgdwFsbtATefcC18mLhu0mqG9P/GzuraCipXZ83+XaAXfz5lSjRgARdKFvWifji/adFwzrMvMkMIFb48CSAOnEAmqF5otjbbEp0Mm/dnJ4NjDCLHAYqOHiRkEyE6N14AEwmJuhATatMIW1E5eZmVxA6swv3pafAjy98WPMDLhWbfhNJDQfowi3Ur52EhIDrRQE5k7wRlu2mBZuQBJgmLrCTiWTvgRg8gs6scVYnsoeF84QTC3zpsXTqjataaJmFnV3V61LiV+Du2a+WDXI3cjMvMIMVbRx12jh0gaFAignHg+NLD+VNJ0sJE1G7dUqVyC24FlTVVWoGkEWvt/dqhmoGWsbPemnU0dEUowsqNXaBwGo+6vEzlfr1Xq1fuBR3+mmiWYuN8AFWkvRLvYzZDWsYccuYTpi+2yci/3tn/8bf+yP/xkzo6WJIf5e8xvC7y1IIHR9QJ2c9b/8L/7S088OVZ+eX65Q7elnxz5dufYpXAKpFgN7EDEtxBG2+CR+7uf+58ePnvSrJCIh6pi1lunqfBWjDHaoRzcVweAeQAjUkRgS/YEPyOceJT4f26nqLARUcIEdfvWX/s719brr17UeDttd6te3t4eDFnSbkNI4ctfflbjZdNSRJBsOt3WOdZBBZBOIyEuf4tXlg/OLO0arWp3k+uzyK9AokFpr139APFklSGoVS1EE0sRJAkmhP6caLs7uDx457Q7P/sk4aeqIg6qNWooInZ2lFHutNCPkkswHkTiVQ9kdhlV0oThgGCjGVSd9DFe78egl1qrioiVPxwOqHXHBKTrTqt9wDONZjjIlCU8eP+sk7fdHd+pWQx/jfjw6WZfusOntzXOu02YlMXnWo3NYnaXLO2u4xAFR3DEfDrcDrtcpQXPHloSUmakmSV4n59l8PhxJK5XiXlfSvRm424/PxsOuWFYFabzc3F/fuY5hrTZtd48gHLuk7hw3rLVYrJ6qCdG61pBzvr19FmS+uuo4mXmes9t47PueDl0Xz5jW87R6+kS3z3OpgZmmrLW6EJml9ghpLmoy5o/I49nZG4m6lFbqMYRgSiHE9bBytzlngonINBZmjl26vrMyZjfJM5gMWqPEwB08p37TD3cUT2bL0+G47gdanan6eJyZwvpswwoIq5vBg0RJq37uIkyChY32Eme1212d5lBcJLJQAAuHTmstpZS6d9diiWytmGYVs2k1JIcedsdpnK4u7+/HbQpxHQY77MAOKq4wpiUTjzCOBy2ZiDabcxL2quPhyGFuw/FqCmCeZyJOKeWciaK7394+7Tobp10pk3k1bU9dHIZ6PDp0Skwxxqqs5OI9tIYQuF+pWBJ2dgtsIBKBR3eotqk/Ey1wTbWoKmwkJKumlYbVehxHgDlGIlF1My1Z2xe5mKozOJqpKkGtmjsE1H4MEggSu95ciIhzdSI4G4zIgyScuq0XoqoBDn/BhGHRN4KY1N3txIgtHKCziXqT5KFJRhsQYScubmZs8AJ3eHBLLEaWxJnFSc2VzM2UKbSYTji5oBWxsbKrkRODi9kJLbQd1gWckjh5k9FVmMDNYU4GgzcKk1uk//fPwniBV21W6J8Dbww3V8DMpOWytvsBN27vdBX30z3iBfRoB8HduJnzFoSkC7o7OandG6AygjktUR7ff4nGKZTDQQZTcnOqqkunBZETDEbECm11BQ1RtPY3J5g5NZSIRsna5waaTXPISyv9CyjiJ3jW+hJPQZnqZp7p9Fetkdy5tHfZlKBo9jj3JqP1FoSzfFaLcnW55HiLhGkHBsxcaxP6NhYOqi3UB4yXvQumC+0qjbdcIB/DSJ3MjMGqS/OeM2EZc8DdQ3CAVJXIzVwrQKBI7uRGS5QmzBtUswbnfWlKEIhwjEG1qDYpqzMzhIIwhdRk1Lb0mECEVG3JTmMmMhJuHKMIIOwKIyMjJ29T6RcffMN4Wl11+ZCIRAReyV3hzpHVzc3bnKLF2Cwi6pxVG41fa3UzewX5Xq1X69X6wV2LoOj3kXLkrmVYSdWD055F10Po+7Sfx/ff21bHr/7aLx6PjyTcTekcYKBVn+tpU/L78d5y4yR7/933/8+/94tdT3mikXE86MW9N46HMO7r+eo+0IUoy9ZICQInMH36wQf/7X/zs0yHb/74j6rqs63Nebseuq/+0BfWWuvzx/P2eCj371zeMwUCCBHI8D845Pt+vNduvEU9daR5kuSI5cPv/OZ77/76v/wv/Og0P//db//ms+fbqvr+h4fM55evrzb37iENq8svJeGzlSQjzPL4o9vjuSUaxHmIFDBqOZ6dXzt38ywuPGzu3bt/X3gFc2L7aPuPnbcgJ05InjjEKBLoye1ThChp2Fzc77C+fv0rkM3F7XG+ear+8TQ+2W2fMW5TGs7WKYSNW5gOkzlrFeKuqj6/3Q2e++E6yWbTleuLS0MH78rMbJ3bNB72ZZymw/PPPn1EFsO9r4tbGLqrq6vYd6uzcwBe9cP3vpd9+uBjTSmszzb3Xrsfu7Q6S9nv7Le3n378POJw9dWLkMpu/4TiEDo7v+7MECjDjlnpdufbYwl8BmGOvFqLelqtzL2bdOySTKU+u/0UHrp0bt6tVnc3Z/Hw0fHR46cSKB+r1f7+N772x378j4/H4+9+553t9rl03Vm8nwvrboo27qfp5vZQPRxHI5tvnj/78OPvMu2u7yZOxn0uhOM0zraPfu/itQem3ZPHpZbHVtU8Enx/3O6mnaBuD1sgtCcGNXKy1fr6wflXI4HNRjo6Hfv+HB4vLi4AV0+bDJE5hWG/v337wf033/6iudzc7o+HCQJBNLApwW29vrw4f0PC93LdpTCk6Grh2bNnIajVuDpjYa7YTjPUpovLTex64slpGoZ4/uBLbPe4rm4PtwXldvt0WNnF2YXZfDjeGHYccxpwPI7Pbj/zCev1Wd9tYgj3715KOH+ccDwepzw9ffqYKF+cKVhCNLWp1CicW2KfiLjWXCYievPNb+Rcx2k+zse8V1Wtbm4Uu1yrCfcxhDxP03wg8k8ffaB1axhFJKUkiM3SM26flXGPmtd9tz47p7B2Wc0Vm2FzfnY+yJmVDXwupsea1TxXAGw1wCsRXLVqPR5zYDUvZlZFGINpSWlFxF3X+xnIkeey3e5EpJRSSjGFOgBUp3HMc8mRRbUyrBqBJASCETPDWYPr4peDalWv7r5Km8aitCfypnStpi/qWxbSjxZKCQu0gRsR3J0ArVmbta2Sm9MJ+ClTIHN1neHRtIYqWi/W/VLxJ8SLEl8BiNriMSQSEgixS2Cb56oGcNJcjUVi4CCk4+KVanJGITJBINUKYiNX+Mm6TC9+J5iTt0a+F2pPgAwt2lKciZ1aJZ6fVK1GoFOzGxhGp+NFLcuLiZpxz5o+1EBOaB5OI7aTG03hDCi8BbSqwwFFS7xssJIBt5NkE0BdEsPYwRVWHARSYgIpuXsDhGCCg0FCAARUyZvRFi6AQ43i0gtEILABTEwwpuawO2FIAi26z9OnT2RwEGnVljFJhEAcAiFykOgMo2okXuGkcFRTdw8MEWGWJj1tVFtLkG3vjqiNOZw51JKbrtisHaTQrIS1vDSKurfThCSdOschDGmldO5UirVqchEjcXdrxB2dKhNqIYeJkCrQyF2nUhQgtI50p5zzC1qb4URL/EyMQqymUEIIzBSA1jHIVWsp1eHUFLbkJOEFrwiGCIkIkRcqxNw8fO6E6kuiKDORwZmIYFB1rah1YZpZ2aqX2Q2IYo28OxkUHQpl9aoOPVlqG0h/xfK9Wq/Wq/X/F7xHAGtt1/JCSd9483KcPunXrXxWS3VUyjNCj8Px5n/93/7qn/vX/x1/QRASgxio3zcU/v2IyvRv/PX/Jc8H0z3ooMpnF2F3+FTLJnXD2196Dci1ENhFaHFdC8H85//W3zzsbq/vdoRepAhC13V9qim6zwfBPB1u1mdvvXb/dWG4Y4aKcaD0z3KAXhCXMVKtNURCPYKnd37jl0rZMt6OYlYHhtTc1QpP65iuxjkWGrr+vLZ4bg6drDlI9co0lGKudYjK7GqJw2AwZnFOlUg11pqjUIhr4h5szgw1liAxEmmpJiEoBUUs1ikGx9qc8rQ5ZrCEEJKrkenZ+VCKllyPx72ax7gJMTllJTBBSGuJZRo0D85dpchBtNZaa5dWOhHpHkDRQ9aJsyJSSCFr4UDufnu7ncoYwepJUgQVxUSu2+OTaU4heuxMtFbbpZBjV8c6Eddhldy45gnGzGJeJRSnSWJwgUWuRZWVHMLhWMaqmaIwpTHXIW6G4Z4ES3EdQq+qcIGmMroW6/tAdKx0a+icL5x7sCggqXMJZaaqyNWZg0iNfYmxVIxKoIhqtejsPo3lcNjtuv78bH2x2z8/zI9W6xiGHXfPYZPyM7eAFs9oNR8msY1vrolrzo9jqkM3B57mrIxUVJ1cKKhOu+2xj1Etz3nrPtTZQ+iFg1XRQvAEL8wd0booFdTxWF05db1qkZALZknQWsJwDJHL4Uhccp670JmjFjdamZKW46Ra9Xna1NUmHKebq/Mhrecp77M+PY63qkzoJexjcLepaohRAEzTNM+jhDUJu6pR6Ttx1Fp2hHOhIDCIMAWD1qpV1a2Sm5t6VWqaMYcLmEMIMPVSJydzmqtloxuSg9tkHlqPey1UsnM/h6ghQGLVepQQg6wJdjjuLs4GIqh64AA3rSCOrsLMBAUbMxNQFUyBKcCFaRElOrTrcThOMQTm0JgOEKnqYT92XdeySoxAxBJ7dtZaqi6P8i1IUSJJy6kXEYAlgNzADTScnqkXgsUM1ZxIFkpmoUmaYpJOYUXk7m0nAXMjNiz+vBaMCVf3Rh8xRMFEWtzYiM3PRIxY3ao5XOEVqi3QvpFLDHfhIFKtxfM4MaUYp6Jm1iI8VixGeJmm4uxsjURzWgpq7BSDwbz41BZSkAgkTLwoMd0BI2JrCZvEJN6K4Be816xd7Zm88WntbZ4SQQxMQsCpCr4ZxlpvIRGcrPnHnND4VfI2UPQT6hMHnOz7O1TdyBgKUiclmJOCAAktyAfSOi8WTQtLK9UAE5jsFBFj1LyXrlCjxWlJLEuy6GLJ/L2DUlsafLAUMb4UjnqzJyy7ZwCRW4vIlgZYXtyGmSGy0K9Oi5CxkbSqi364XYFUQeRupArAQxCixmtZo9qIuOFvZmlAvRUumpu1Xy00W40IzEEkujsznc5dAbTpMtsOMC20oVkmiDsxhzbsWYyCROTLC7mrQ5feeYcIMZMb3E0rajHTRhUv7/qlaZCcnMzcyIioeFV2q16tyYzBYBAHIffajlCDrYspdNEhu1avFQawqsTgpw6TheJT01IRl0ZLZl4qNF49Fr5ar9ar9QML+ZZb1Us5owjg5FYI9bUHl071/mtr+GFFm3lmIpxtjojyvfc++Om/+B/+4W/+5Ne+/Cfgn5PXEL8Y2r4k+l5QZ7XO8/Hv/x8/H7u6XpMESWly1KGHwJOE1944B2YJHRE7PEios4bI26dP//u/8t9dXm72h88+eP+jbujG+QjWfd5+9OG761Levt58+Sf+yGF+uO4Hq/CEhJ6povzBevlesnvfD1pVPQRGzRB7+uH33nnnN77y5YcP7r8Vov7Kr/zat3/ng1zPvv3+fvRVOHvzzpsPFX2IK6DvEhKJjrTbzzuVTd9HE4k1pkC+m2Yb97cqM3d8OKDapk89uRWMkEBgBcwJ1hqI1Kz26xV3A0uqSlndLHDoYhe++PaP/MZvvUsUVpvIgFcNIbjp6uJ8PfQiV8zrqR5v9vtxymw43xxSd7cL683qQTE3T2ZoJQTnq8v11dnw4N4f+sYPBfZv/eK726dPxpI3jx9l89cfvvHw4UMh/qPf/CaD3v3273zyyUdTpWPdF7eiOVePREWfEapTqVrHaevhXLVFKYQ8A4UsdSH2HMs0buex3OZpPaHWtNuvY+TVRu5fP+BYb28OWoPVfj7Qb7/zbq63FHZd2jDj+vUHq3T3cnPv4uLS6cBShzXuv37/h778jWrnIVyL7R49/fC9j9/tSvzyl7965+rN/c0jz985H85jnG/HJ8eyPRrvHk9znlI6fPXrD1379XB3GFZPn+W4Hmd/sp+utkdoTY9v11Yjc2QKICP2WiVP4Tjvnnz2XrXPAteaO7er881rZgaeu0GHFaeUQvRh6DablVl/2MGqw6Rki5Ji7MG1ZN1tj/vDyF25f/0ah64qv/fBo6JPumF19+4dknwYnwj143Rzc/uYGW++8WC96Wotj4427ff3797fXMinjz4Yy9PvvfOoHOPQv/f0+fvnl5SG+tUHb0e+w7gQ/UQ47I9VOF3duUydKMp2u3XEi7P7OYfLiztnZ5txev70+a0rEUhEhCmmGMMGMK/6rW99SziShBDTsDnrui6kEGPkRER02B9LKSLEAsM0rKFFPVdh6fqQwuCWakGmZzJsOvYyT4f9EbPHVQDX8/PrruvEVFWFmEhCSKkb5tkAz3kilGEY0hAk9F0X2THPc57mOU973+cyEevm7IKAnHPXD2+9kyTjUwAAIABJREFU9fZrr70xHcd33313noua5mpmbuBiTiQUwEt2ibud6gCYQohmzsx9KSxUrZjVYtpz/8KwZ2YcJKjmnJdcRfd/yrWWQI0t8iUPBQs/8cLt1QrQMRdlUxM2d1R1A1d99vy2Y6wC+oghITICIQhobgwFdPFfLVans7NBYr8+u5Tt4TBnMBV1thnEjePC8jaZAAM18WTDOwtxtggWZUFwS9laC/9YvIaLOw9ip1YKW7DMydlIOGFJGL009C3A6kQ8vfjD1sS9vPTCub2oRj0pGFvYib8QfC501kvoRexOTlC4EZs3WlFa8qrzwiICZGjqV9DCPZLDDe5EBthLH9ny8nYy9YFeCFdf3jFeftINujcCMcCZW06NKly1lAKrVd1BC4Rbkl91CVcRMTN3teWlmDm42/cpad1zAbO7eSkNxVcRMXMOfPKRChOZOVME8gvI98KFauaAq8KpjUQUzq2EInVYtsbkiyrVmKHmbuquhCWNE6ghgpmFI7Grwqs2/2Ep2aFmp4/IVc3diK0TIhZuxB4zi8iU6xJJCztNDRZOOAQzg1YIiEiYKITA5GanT8HRMl9SEnImYhawe63ZgBgjmE7hpi9zhlS1mJqBsHCbcHoF+V6tV+vV+gFdy1gyLDc4MAHTnPtOKDDc/+RP/qmf+Zn/uIvXXbr0+ghqq4vN9kjbLfY3Alr/G3/+L/y7/96//1M/9VOr1SpwzLnG2BNQq0skBcaMlKAt/TNkxOe/9nf/p75+mOuzbuCUwlSVU1qF7DUN4f7bD38Cfj3P6HqYQQjEBpr/2v/+czFujiOsXkj/yc3+dr0Rcadjv5lfy7efluuCu7PN48XX78LQ20y8ZU5IFycI12RBzWSIkhGkPfNYHp+mFWA7sKN+GUDOSKvgjqyQBGvSHB9D2P2Dv/1X/tJ//p/86X/pK19Yb+rZD6scn+SLnd097le7GypgP3iqJRD19cw4lJJDX2s/TsP+Mn+xR+co5Br6jrt0uz8e1EDr8an1uHcml9iVno+1bDOe9OGGQHXUXvreashMArWRzIZwHvjATNm3ZSppfWnTH1L+h1p1mur96/My701LkI2Wq5QuEKzihmT2vXi9uvXn16vzvX7ad5ca30C5suNZLeJua7vu9DWR1yXo2fWNho/A/vjpk9X6aj5wLhRfuzPfDpvh6sH1V1YDvf+dbwfKYjXvnjjNXeDpcO5dDEzVYGxmsIpEqa+0cXPw7vhpDFltckHAvWfHx6De7Hy0DcdkerB4AA9Dd5dQD+6bPu23B4TxuD9nsjpqkNTHOqRd3+eLa4v9gxTPrG5ivojTm3f7r7qDg3RmmcKVrw131sfXr87eYpfL/gtx/d3hPMeavv27CH4nzVufx9CVLsS5rlbD6ykNm3MZR19teje2krie590Q+KxCWQpHBH0S9NJ0Ut4ffGvkeZKSM/DJlG9THPp4p/qw3WqR10FPK90HvU3OTE8FE9GO+HHxeb2+e9h3EzZ2djtfPNnlz+7rFy7XV+dp9e47H+h4TJXv3Dkr5azPdyRp32OsH8fYDes/HPF1Lnfo+bd7MhotCZ3Fy2B3D9v35/xpxSce+Mnj8o2v/chmuGuFh56qfqNkRayIQVZX2fZI59JrU1ilyH0Xhq43H+YCjlnroxjPh7gJFNlFvXIvz3a/m6muLzdDoOO8e3B+VrILrSyduc+THCD76gfR2Mmd5HF2z/MTcj8bfijF63k+UNiFehEjWGbyvYVHZjbISHpH6lpn5yTo4+Sjq0dKUYeePo5BHE9LPnbDRQxrAR2KclxTBQfr2Q6H5+RzpJQQSz2ue5HgkgTcGccJapGPR5Qijhq61m8nnZ3NR4QQ2NbjNHpAiIAXkizJCTqsudZMZvNcEr983F+iIEjcTUiEfC61CdXUjVlU65JHzwEMN1KgmhpaniHZ0nZngSg2Ks1nhanZSISACZHTauKYQGvQyq1WH2IdWIVMUzSvVou5k9VaRkeM0lVO5h26K6y40LOpjBZLV7QzDVbdKAvNLC5BDD0CZs3ARDyxKaEjj7WSjGqVHC3VQoK7Z1AhCXAyj7OVoe+Kj8JIGgJJ1bkanDWkRMUD2F0iODXCzhuI00OYQuFV6SblZh5jOPlMTO5ENZAG5VIETL7KOUkwjgWhOimYYQJPXgEr4GIcgmh1MeskQ52dkCnIMOpcycjR+zGZm2JynlMqBHLvkc+JzXFmUJTn5JVFqLeSY+RklCphwp5D7SjRPLhXluCSjIuixFCpzPDAxEAkMvfCao6g3oODdLlIrm5xBI8I4IiSnbiHGCiTKBOZRVWwhEpzioRIWrQUi7GxT06kUfj5YQ5CXQzNg1g1aXUC3AoxCye4hwBHWaxxqBLaLT4HayeXmWdVbfpYD6gGiqTWfBBp1rk6QJhnpGTONJUaIpnWBuldjamluxZ2JiIOPC21DYERAvOMsZZZhM2MCcRIASJsKpFC1loomyvBI0ITdZqi7/ub2507Qgg1a+TYxVSyjmHMFcsYgozdwazt4YCdiOaijUMOMQSvpDZXt/+bvTf/tWzL74O+w1pr732GO9St4VX3G/q9jrvd8aAQD1ikMSaRExMERuEHpCAssBSE+CVEKD8AigCZ0QQkFED8gpCQADmxTIgYDAaMFdtN7KTdduzudruHN1W9V9OdztnTWt+BH9Y+t6r7NfwB7VpSlUp17j17OFtnrc/6TBCBYy5ZBDYbchXzogBV2KoRZrF+mhMDAKQU0V29AL/08r0cL8fL8R3O8j3frHSAtk3goNlE5tv3X/+Tf+pPP336br+7aJvUNs2jx8PQl9de/8x/9Ff/tX/mz/8L07sPfuZnfuatt976kR/5kcCRmatVnkgRSBWaRAoQEDjEqd+16+6X/rdfNWnadMaE/XWvuOrC+uLicRPDZ777U0BURFPDqsAM4zh3DV9dPPxb/9PPcVOiF885pHirPRPb52FYt+3F1dN19NSsQlxtmjPABhAIG4QODCE7dPjRC44JJAMQEFjq2t/83C994bc/d3qyPb39+ptvvrneHJ00dwGpTd3s+uDBg8cfvv/rv/rLv/i3fv7uSUqYkG9nWV3tdu6Xsw4UxXCabbCQCk7DfJmxxO0J8Ebd9lOZ81wQA06eOARFHmfIknMvkD0FjBRInbJnwKsmXYTmmhhCCIRk87Ipq27sGGNUCuZeStWtAFIAAAv59OwWQkbd7fYTYgmR3NRhLrD3ogJ7h0w0tZ2oYSBumi1hFAECGqcBrCnat2tm8u16IzpdXZV2002jSLFpysX25nEcRyKSMl1dXzx9cq1amqYRFXNRFVUPIbgKokcGU3Rn8DCO427o9wMhpBjXzJGSxUgoZEoUaLXadKujXGkNIgDYXV0jeowNIqXURoZ57ItlTrbdbJiLA+cM04wXlz2TTnMBpynLNAsAoSEziMksvXsQu7oePtwPz9bbY/H1NOyKJPQ14SpFAQDGIy1N5OMUTiTDNETQI1edc3KIDj6MFw5XFDQmYdLgd4maueSrXZ/CWS7DqgmenAPGGADaaWI3IPZbt+6gEULa7UZyRHKkIjqrjXPeH53cajsuZSo9SIHEm7a51bZb15LL3qnMuhPtQ9yq+jThrAnh1I37Ic/2TLOEAGp5KqP0cz9/GNNlty5Flbkj6LrmJPBZwFsQ0zxKPz9JsUtNixTE0KxlPGY01WIaCZMpTnlWx1W3gcBD7+465r1n26y2sQmzDsRCYAyIDoGZMITETdNMZogcuCV094Qe0VduksL6aHsbvCE2tVF0zGVum+PADIBga4I1Bxn2OzNHbodpizMW2ddK7zYmJHPcZwHzCVDneVZnwBQCmWeHgiSIGqKA56LXquvaTACqiBgCG/DZ7VMEPn82Xu9m4pjLJQE3MaQ45zkjFmRs0cFcrdbMVHkbIjQITACMEZHdc+UBmRkAmH1JB3FTVUeovqDKYakKUQAwwlAleUDoVHv88JAAiXBoLAyBF9LNlrI7NXUMhlAUBHFGZQUAjE5BFzFlpEWYCeDGXrPo06q1/grVG2TmQGXPARIkFc+urnWnD8FuMibt/3+GgEP5HnqNgwTybyU1X6S/lv95IWblm15z+jY28v8v7YUv3siP0Kf4LTQbESwxKETMrKDViuiqh9CYA+96uPUHvtFvQnf8+VVVvxwauZmBB1hexRf96lXp64dgEF9OzBDpkPn5/NoPXQnobojVF+mqEBlMQdHNqj7YDywfuaMpFKvOPXcXFVIRRFSpFmNgAGAiDIj2LYf7lk2KpQSCwAFvTgfQkJZ2ckZgZic3k4PFTgGAA4Ghuam6mdWQVYpYz8gIakwRMzNTZHbIIDXYU1SMDKQYRK8qTAFhrglMVGm6Q66vG9ghgxTwUAHCXvsUK43MiGi2PI/1s6g3gQjBSauHdilbJ4TlOfHawnHosajlgYuKFl+yfC/Hy/FyfIcDP3tx3nWDkktqO05k8/lf+ov/+r/6l//lImkY1C2ndPLWJ+/+7M/+F5/41B/77/7b9X//cz//oz/2j3z2s59lYgdjDgBkWmdCDwRikLMFIiRrV9vL93//K1/5Onkqs7ZdF7nZX1+89+Bx7KBr9Qd+8EfVMEZWgGIZmNsugk+/9rn/PcvTk1vdxsLx8Vm32a1W7aPH78swjPO+b1amanQrNqdNex80zjNgC8wtY3iuzXd63tgLoAq0FLmWDx6+/eDBO3/v8795ffV0sIv97trdP/vZzwaOT548e/z0WQzNl770ZQJMRON0MuRxffKaJv5//s6vN6vxejxvT3l2n6gfxv4b73/t/ct30vo4rhuHW/2EYgVQw2ZL8xy2sWnATSftx3ne5ySQUowCiCZFd27njk9Td9513fZoTRJQ+qXoHrCYr9ZHMzpizGKyOCchS3Hdnb3yasOnu6sHz568je427c0MbEBo3dVxIlZGO94a8Ga1Wm2OjlctgUcp+uTJkzxrSPrx7Z2Ts/V3/5HPfPjoya//nd8t9kQFY2xz0f76qRrF1IYQmkRf/9rvdS187GO37t+/l0t/fgHjbDlPw9gTzDFA2yBYO492fj4VHYcpF2uZuu3Jx91GjqNhUeHLawMctts7p2d31c0AnbzfDVeXF0Twyt3bDth16xTSxXBppRwdbW/fuSMi8zjuhgmeDVk+AI/vPXhSxG/1cu/jbxDHlNo9XouVZg3jeP2ND34LH66Ojo5e/fhrDx8+68ddFlU1CiuOlphONm+hnYh04w6LwDxE183U9008adI6W9lPT4dhZzTEJBzlE7c/k2d5cPmug77xxqfcPQTKZSSWaZrKHK4v+nEYkKfVarWKnZs/fvSEmdddChH7ob/cXUaWbhXW682Ypd/lYZcVS9/aW2/cU90/OX88DudvvPbG9rRj2iKFnG2YUynbUuz8ciR/hjIO5dk4XapfU9Nz6pvNrukkTnh8dPu1j386+HbT3beSStEnj6/D+jw1t9tuY9aYRPcQ8CzFhMHATIrPc6HA3Wb75ltHxfTddx4C+DT2035HXNahG6bh7r3TbM6pcWIwyNOkAq6wuX2PAwQ8CnyMhpoZnfKoSLqOAZHdWHRyyHMex8FPjm917XEbkzauvnv3g69Os66vzhVmhBBjjAHRENY++ShwJbkUFTAe5omVOPjZnfs5Zw6mpqaZY3Alw+Hho4eAeXO8TdFi2nTdMaKvtk2Ture/8cGD9x+r5fPLHVNMcRXDSEQq5g5ujYrMs4bQgooIISJTo+roGENG5JyfLRpHZkR2d4kC46KYM3AzdF1kn+DkL6IiQgb2g7oMEdEOtWOIiJg4CBi5FERRU1c32o9DcJwRJ7CetQvQBGeCN06OwZWgciqazQoaMnjk2LWbs+N2fzH1AVRr0V7kkDgIGRVHF3ckCIccGl1cdNVVRWhLvOZzDLcAho8gQjpcmuGhyWDBGdVnZ8+hzk3BwmK5QgD4CEikFxSbvtRCvCD+NKzBjHj447V0jZ4XDPChSHw5qhPWYoolTeU56sOaYrmEyyBiFeAu8IBusNxS3bHUzbO7LB3lAOxu+Dy65tDKUDNxbFGu+uLjrCAYUWvvuimau5mr6VTArIQgIrV5w8x8tUoptW4I3Kstmtml2MJp6YRQUHEkC8YUA5LaUtOODAjISIdn8wYe12Z5ZDNHNDzYG7kSX6Hmi5IZLzmiFaUSLx5Lq2hfARDNAazIXEN+3D0GJMAQ2AFKye6gAipYM9lAZcnm0eWe3wTO1Hc2A1tcpVpLK9iplou4u6u5+zQaEMQIoQgSIEMIdtRUKBtqkCkiEN2ocBnrdHkodawmvsPRlxaPl5Dv5Xg5Xo4/DOPgtyNAiuAw9bldHX3sje/9z/+z/+Y//qv/4df+4O+dHN/9M//YP/UTP/HnuuP74M2P/tiP/8Sf/XO7/RVTGOZh1XQOCo7EaEJ53zfro0CwbglrvrUMf/N//Btcd+oIikyTjpMMTYMln2xuvfnDP/zjAGmc96lpMdQoOjfZ/dzf+K897pymtotTebxt7hmGlE4A99xod5Rg6ofiitvjW68Dr2ILxqAW0IHoxRBOXIwhQMyAAFJG4vLBowfFZL+/MlDRuVunud9b2RPGe6dxuByvLh+vYrm6hFv3V2O+AndpWLu2S5PqEFLJ1o9usws1cba5bSh1w8mZ90MeciiFs83thqHrLZJxUuS5NEXZcWPQqgdnUDNFI/LJM5oCGBGFyMxsYgZUW7IASR1qnrqiEwdGzmZKEvB4lpC1NzpbtevL64ebVXB3V5FSNM9WCpp0jQC3gYCMERopiGocHItRQJGsNqvnpmkls+H66rp3jIggIhga8wwIIaaYKEZirq2+mnNGiCpzYlb1JgI6aEnr9dpEgTM35OLDWJpmxaElbhT7wNgkysXFzB2ZGuY4zAM4EUZ3YYrgzhQjp0KXSgZxHbvGx4gYHJPISkobY3KKRWdkMgRwTE0bUPvLYZBLCyz4hOlIADjcV11P40rMCBl9Q6DO1l+zli5gk7MQR0YnIlVXhSxWVDoCCogQEdEhpLAF76e8S6GrBeIhMMfqhxTCBsDUJvf9vY+d5p2ITkWyqHerQIhFLc9aSFWdo4qODppCVEyrbVuXrO2qm8cInji0Ipq9FDE14njkjuprwlhAQvck8T7LlePesYTozLFtIniTwnGeeb+bV10kDDFGYlcQd3VXETMlhy4ygpdxugYwYlbHeXaidpoHMyuaRXtMmcJobE2n+WpnGAgCeYgxAlgMIaXgooAOBggJrSFDsGyijrhe30GSYbw0mJFqxR8wBp1ozlSmNnXm7m2HQL37Ti2lZkMUATQlFhHNg7k5onkCqX1llmcZ58lcAMW9IIMDzvPUrW87hKaJ1aE6z2OWOTXcD7tx7PM0EZtpjoguJdvkrg4uogBBXd0VgGaZVZXR1UxNEdhqix6a1349Q0Q3AxF5bvJaiqENAEQkBa5YZTFj+bKzVhfHFfXVVfTNV3FAQGdEQ0RUMIAQG3IiUwMQ8sxu5JFxEieASBQQGRxdwcW4KIpCURR3J3UWR3OKUKksIkqB1bGAVdJk4aW8zgAGhEsT+oLzvo07kW5QX3XmEX+UfzuQW+7udIBtdKDOKkRCPHj2HBSRHRHA7YDxbggcf46Y3L+NXRLJ0V8k/ehFmLpAixf6Em9wZm0DOLyNVXOdoy6/juAOao7uqlCzOL+V2VxQPVWX4+H4aKiAC3WkgLYEs6KYhWBITgS25KnUNGtwAXNyUzhg11otV1OATGuJH7shIxgWAEK0Gqap7kQeAi/N6brEySBRTbGpmwv4nN+jWrBer0G1AGj9GGOMh9oGePEpNTcAJEIOtSQRAYAYTd2gtp/DIYeFqgCVqML7mwBYUMtMSIwgpmIIhsSq1cq4nI97ZRERpBLjBEYIYLpUvTM5MjAjIXNwYmBGlcXwh0Duhrw8fKqKVM/MX+BZa9081bhOQsKXLN/L8XK8HH8IKL7nE1gpkCK4Q2qPABUETk5f+3f+vb+GMELoQAmwA2tccbXaDuO03R47SEoJAHa7XYpt26zAoF1vAXAeZ04RLHP0J8/e+y//q//0zkk4PiLXqW3abYoSGDiW6bv/zX/rPxGJHEJqQvYpYCIgR33vvW/0w1P3PdK66eI4lP3AwzDOow+Daxjf/fDtBDB/OX/5nes/849//9GdKXYbYxD1wPiRVcpypeamJacUAPTXfv1vf/3rv/v04rxrWDGAWNee/NFP/7Gz46PdxTnMCPfpt377C5tm6vfD+miFBP/zL/8vxycbu05pPQ/9Iw+Q2hhaMAu7y+v9+EG38ddevZ/zndR88mR7us9uOKldD7PmeQMWSl6ZJMaVswEUYiMIMbZQtjKvd2Xy6+vd7qqhVc4TCDGCIQLiMOTRvW0gAC2L+NBItut9f9LdZjo+OjpKzanJsz94++HjZ+cpamAMjmTK5OuW1qtVxphSkKwzyPXlLnC5desYsGVmYnny5Nl77/ziNPgXv/yltsNXXnkVmYvqex88FHMkBRRA/qEf/kEt08MH3zh/ehkizrO0bSrZLy+fda0dHbcphS6dmdLjiweQptQ2q+3xZv3K3TuflDI/evoHHz7+cOte1ID4yeNnl9cDIOecFUuMvF23Ivr06YWJmoHOsnqVVeLmaN2util1pycrUFqvt9vtOqbw4dOLJ0/PgfArX/vKNMlrr75xtMJZ5WOv3TXw3fwsTzskNuBhtH0vHLlJR8RrnrKUuevO7t39uAp88PjRrr9++uyDBx98lbjM5c1xnghwvT3ZbM9qHRaA7fuLJ+dfe/DwG27NNA3g8dXX7q/WkZhVBcCdrvbT+9N8dfdj1K1O2m4l1rnZarVi4ErDqPbr7gyw2V0/3ZV9nq+c89ff/tIXvvCrMQBhvP+xP3J6eq9tT9Tx0dP3nGruQYOQmNfMTRHZTV/BmrYr89RP/SDPnsy7K5nWu5zFzDgIhfn6+vpy/ySU4eJqZr4y75hWKjQME7mJDBeXj5uIRq9v1schO/EReHt6eirzbuIZwEa5PH/UE8du1RkmRFYxkXI9PVP1fn+1OYYYZJoGxpa8RXOA4fL6QQrp1tEdg2kY9ln3TF0IwU2INWJsU3d6so7N/sPH38g6pBDdtciUZ1RhNJTNJMXv3r2PEMtEkhPzGimKQ9GMIXZNbOJaZc1QVOZhd91PThwUEAljTIQhgG426+2WVs3x668Wt/z1r2O/H6beBNv1agVAeZaq2SttDowhgqoQgUk24/r1SETj0AAA1oB4J3dn5nmel6UqODMvkZOHYM9l/XojnvTnNBguDdFUgxZVFZmIAZydAMGMWLKKGZihw4w2EMQAAZHn64bpqA0AsUFCB3JwkQLDmMvDD9L15VPJE5tHZAAAEwFA4BQYKFApKsJAClV/6QQL1nHC57gG0Q/13AtmcNADqGJ8Lpn7JryHSLi8S70PBEgIbgAMS0v4UuTwLduPeMBRdrilNTt0IfroUMp3I4t9AelZ1fUR4RJ26YSuC7NHaP6tJ3kje3wBx/k3wbkF9YDZQde6tBDRi+d7AHsLYgWoPXBawzpNXRRAIbq5OoEFckQg9uBsZmgQuCFEr7mWZlLATEwBnJBDLmAGqAuoEhFVvcG/poBUTxTNoNKOVrss1ImX3niimieLjgBO9YoW+bCbo1WpNb1QsaQKABYCmRkCEjNYzWutLZSeODgButDSAGnkoKrzbERguigtwRGQKn0ZQogcis2qZmYiIm6HOwzg4OCqiojugIRolY5DNAMFMxAFIlD1oAIZOAIHiKnGkOOhb/2GKDYCwICIZI4BAUN9NycKFdCGEF5Cvpfj5Xg5/lARfcBco8/BAVWIw4qwdZkAE1gEiqAMFNQ9AKy6NktZWlYBj7ZHAAEMkIPmDBRWXeMAzmQ+/uzP/gdtm4Z5OKKtO1FoxMwgHB+d/Pmf/itvffIfMEcALDZFiss2qfsXvvD5rkVxVCv9fkpxZXbrp//5f/bkePU7n/+ln//rfw07B8SHT64obo5vvdptT3TpjDAnzgWqRftbbCmEZIgANueJKV6cX7mRGCkJmnFYbdbHd299DOeQ/GFRm/Yc45YQEVpky6APnz28D1ud54ClAACCGqBh7h3nsmLF8RIKde2rHFzEZ8sBQefiWkBRZ3QEZAskoj0HYsQGA1A3j0EKs0opBXk2cGJCR3dEp2kuk0M0JIxw2Fl39649Knk1FQtETZMsrhFfGWYHnByLA5KCltJGSE1MsWGiktEdh2EfwnRytO7aY9MwlSnn+cNH7+ViWa5KX47aV7rUgGnbtuoaAoeIzNh1La+ahw9onhUgBu4CN+q7yFpXDDnLqglNu6ZdVJ8JA3Fs0rpJmzatLq7WbmGc+xgjYphy2V9MQMjMREBuuFmntMqjEpEVm6ZiI8SwckdVjrReNbfAebM6aptEZISx7ZKDPHr8EJEc74o16tZ0rYIP51rEimJRHYZ+nPYJShOPOETm6HMkIiQFyhdX711ePd3trpAEEUs2FcAQU9oQJRh0zq5invoY5+vdA8mM9F1mOE7UtCfRmxTRYeJ44fgYKXdthFzEBLAgA3EMtE5xabuYx8DRc95N80UTlBJcXk2XF0+Y7PTomDC0bde2bbEy5524EXduHWE0Q0yOcbayNwFTdosuIffz1MeShTZeZK/qsznmKZchRDWlYRoAs+NAeG0ec84AHtnV9mPRflwZKJG1q7sihkQcKSZmCuM0FJ0jU5nHENhQRDEGLnl2V4tmZShmeeoJc8CJMDvtzJ843I6hK6o5Sy5zTEzUrDYQG7GyD7xadQmo6doT3WMKW/AmBQohECGHKrrzQMcxdKiAFlO7Bgoo8/VlTwE4NBSYMTGggczcNe1IrEAGECk0boGiI+I4jk2z7tK65P1m1dg8KYsYZTFmrJ6iCgIMHInAHQmc3FwIALAAhAOWMzRCrHXYzsyIWL18SwJjbTYTqXiqMiUAgIseAjRPAAAgAElEQVTvyJaCAECHWu2wLFXRAR0APQASkzo6k6E7spkBsCOYQSG6xLKmGDG2ECJyEwhNAUBKAZX9xTPJM5oWVWYIAK5uaExMDInIlQsqAiIaApATgTrwc9BDC6C5EUMSgLm/YAdbqvGep2sivEB4VsTrBKA3BdgLy2c3BBwCIFKFPca0cKgAUAM0bQn//Cbu7kbDuWxZPhftM7PbN0E+AD3g7W+HLbE6E8Ed7IXCBz+gyfpj5mb+3K134AS/hfUEAFyySd3ryR1oL3RzcHCr3RiACEhAAE7ASEpGlgCqj43ETAQQoV0JFeFalweA9XF0zGWUAszqfihfN3NnM/MqR62PkrubL0ckQAB0ckd3cHMiPohQzQw4QAU91U1d9yDMgHl5pKsp7gYkL8/zslkBDm5Wlk+ngBECVdwLbnXXw6qGkjAwB6ViNaZTIRe7KWPEqvB0JeAAjIaItDSZGLgBORJ6ZWf94EI1RVN3c8KlgiKEsOyhEBo6AwMiIZg5IQGQSSFCcydAjoFeQr6X4+V4Ob6jUR4dqvkWKX+d4EQhRVClOZcmRQwMKoBB5hKaMI/adOwOWSyl6KAAZm6EoZSixdo2cUpSyjyXkOI0TTn3r772lus/+vd/+zcur0pM202+fXJ26x/+sT/+kz/5k+v1Z8Gh5Bm5xBBrdysaMdH777499NfdBgnYJRVJf+kv/9tvvfqJYXz21e7z7hQSjfv5lde/y+2V23c/AeBaU6ExA4QYEfzbfI2raYxxzkOTur/wF/6lzbb9m//DX9/3l7yF1XobgZ89e+YZdue7/Wgq0HWnl7vr1ByrlTyMm5wNFPECioWalMAJtARPLR3ZnFvNcZqsXMZyhdCtGVrmYFtVIoyANuuMULART1CsMAY3iwAI1DhFCh5T/YBCQPYICq5Um5zNAJGrY6GoOS66M/KmSdGNxFxkDXwXMEPccRqDKxKgQGr46GSbi+6uBsIO2YmQ2He7i2lsmnDHYJNnwSAB8+37bS5yfHwcYgya15tVXRUyI6BdXV1FYimQZx+Hcb3uRkDJoWiGLLlw5JpvYe4uk1qLESID7i8vVGXu94liu+1KKaXMTdtsNisDV3URWa1WmrVpml0/MDM5mSJZCtC5JtdAzFJcizTBjo87JIux2ay2ABZjbtt2Gq4Yt3OZr8fRIZQcTRpTZiLkKcYJYCqKKgEMIzUhlX58ygxmF0P/ZM7SxtU4iesGcIvEYkRqyNQ0wSPJ3KNLmyh03bNnb6fYbjdY5mQZVNVpx3zdNHPEtE7btF4VG8ydMBARUhMip1g26yMEQSzM5lYIzYrI3LqQ+LhexYAQYhnnp+JGrDobeGzbY/AkMhe7Urx0CyqgQoFXBB6ITo9PI8eTk6N9f0kUbqVbuQiGKEbgBmCBBUidCmPjrio2Tj1HiREdhiIRkNQm0UJgbjiXYto7aGqbFLuETaC1KM2qhCbaMyqAuI9uBCqO6mEgHpx2hudF2v3+2jEzNSm1zDxn2e0vzSTRNkVD7oaxj9QxQqATLSsiK0UICsSYczbBMicXLjNKIQ7gQcWFAlB0sWKzsVHLDXgXMUl4hiRz7pnYiNyIQ1I5RCKJ5Dytu0amJFnbFB4/O5+LB24c0IGc0NyIArsjAUJltsCcCahti9bcQ3P3KilErWyIVVXkTRk2BU43VX5WW8fAbsLlqertKioABXDm4FWBaAsdQ26MRoSKAAi1ed0c0LBvVkboYjlPR+zbyEzE4C0AEqoUY1P2IhJDiAJQI3fQ0AhBAzgwgoGRV+cWHVJrHOB5R8GNGG6Ba6ZON9tolVrERYe6RKwgIpKTo1bi0f0GA95kn7jjC01BVPtoqq/qBl0uLA0SAgNSTbxxJFjCP184vYPP8OAKqyDIzAwc1I3whvNZANGN5vNQ+3549dAy55Utq/2CH5XIICLwoYr2BXqyoseDl8wXpMUAdWZasn7wIHOtXQNoCMCVDSNyri3hCAisYk4GDsyMwLo0TQIxcAA3YGBAc3czcY/140DyWonobv4CwqwATNUBnSlUieMh5gRCZECjWpRwMGMiInOExWunIlKDUuo2R4qg6CpgCISADIjAoapDAUqpUM/MmOtWAQJUIx9VK2y9IuIq7ARGpNrIyxgoQu0zhEXaW8nUyAREhFZ3U7w+1FUUiuoWFvDvrqpmGpBq2Ye7m1a4bq5KVIl9CoFrW/zL8XK8HC/HHwbUV/8mRIgJHKCotSkCQikeKCFAaJoye9MxAIhBSnUvsNbtOgDEGJkA3IrMMbVVzLHqNutu9Rf/lX/DdUJGAIOcARFio0WYg2UHhiY1gDLmsUmNCVSi8Stf/p2uxWnYlamcHJ2dHn38E69+/5zHdXf225//PQK+e/fOrtvduffq/Vd++OTu6yqKiJGhWEFQBQtw9M0XXL2ECECBGwAl7n7qp/7Fn/rnfvr3vvj3v/z2505OTr76pT947/1H/+eXfmPY9RfnV2YADByp6ExQ1pu2CXjr9p0z2QkSznHEsO91GnqxKSaL0Jar8erRU9GwivepIWrWzprC2hGaGBHKxDNRblZBmScFcBal4BCYoWsjbx6dg4ghFnYmIl+iyVhManUSIru5q0EwIgLVedpDiFO+QJ5Tirdvv/FKutesLgifeN6XcSjDvtvC5qgLuNpfPjKjki0mMLYPH76veWYa79y5T4lunW0B5499YkWhHNmbjjDMI0VAXoLUSs6/+Zt/FxT217syzSGE9eaWCYjEotoPUz/UB+rJarNWla5bR1rloez6x+fP3iEQ5mmzCepjzmIGt+90t2/fBae6mDb1y8vLUvTi4krE0UAEvuvVT4Km3Ms+7CUwk7hw17TbdtO0/Oq910QmjLZatRzg3XffffjgPNuTp1cfxLAJeBsUrmkQmdvWFL3kcRiLZVRJidMwPXn44Vc4+LvvfvFrX3unaU437cnRenN2+tqdszccMjObZCaOqxQpjc92x6ujP/HD/1AW+IVf+AXV8pnPfN9nPvVDrisO2K6HNtq9s+OAtz9+7xNF0XzEUFRLv7d5KoG705PbSMM4P56lJ9BNt+q6RnS60vLe2++793/yx37w9dc+dnV5fb170LSry8sPhymuu/V2tXL3cX4y6aMxP7h4PKeU1utViq2U6eh49frrryOGPMvDB+fzJInPiGLbbPLct42v2tCsg6MZUOAwpzBP3jWp5DjNu6fnT+b5Q8COIzKumZwp7/pBynjr7OjO7dMU11IIqR3Hcm3XQOo2COai09A/CdgMw0wEMcw5XTru+v0z1Ij2dtPEkKhbnZRSBts55SLDnMehP++HVlVv3bp9795x33tRKDL0w950t9m0kVPkZtzPiJILmoXsSsELFIrqbLlkma2hVehWDa27dmVQHOZ+nMwQ3FRyanjOE4ObZFcPKK+//vHh9OjifN/beLF7WoYZiYkCOAJEgKgaUQsjgmckBUMPBRG9DBXdiYjr0vucUlutQUSkbnW5GZhFtZpdaytZ9fhVwoQWd9lCDlVmjThUrOIudX1KToHB3cnBEJRusIpfztCbXZYpZrgV4O4Wj7smIkRmdBjGCVTNxYLzOvglEC/WNTMBIwQPjOoOBGheyRQ8FKPdMFf4zTV0Cy+3wL8lC8MRvg2N9q2JmnSw6B20oDcBkss3Mx2wFR2w08LO3ShLbWk0rASiVZ84vaDEVFU3UUV1yaKzKhmISMRgB4bwRoN6YPWqtvb5S4YGSxUhgxsiG6jjRyyEaN+iSr15Z6931Q8SV2RHQXIgAnJCRtTaL0hO9Q6N41ivgBZoBOBg4sWVCJctBdVqZmtbFtEQAmjNdgUzU/V6Q5Ac7XDzHQ4WOwBCPHzc7nBjYyRcMGrkmsMKh0L2hbAlIvegRVREBdwhBAiBQwjrNak60sizMSNzRIYQQgjL81Bqrzo5EUBwR1pqCu2w2WHGjBwX/pyrHticmQKFxQmqCLBs5wJ6CBEYiMhAEQ2JER0MrObJuh0iPU0X/at5rP2DNdpGF5spqIMTIjMivoxveTlejpfjO3t804xV/WLLN3XTLDNpjAdrvkNssE5sYfl2NMLa6bt4G4gAACMnB8AlJZMIAIGQGcDBESLU2Z2rjOR5Wzp1qavrHgAo/fU773xxc3y+WbMWnsb5ze//1DzDqulc9r//5S9Gwr7fMzNyeu2NT8tkwBgDiM4tR4NCYC9eIN4sYqhmSccaKA1ggPI93/MPfvp7/ji4/6k/UWVFopK/8Y2vffnLX/y///b/8au/9n9ttlFkLnmIFHXYWYtZicItKyA6tB3IYFKsSQ1qq5PF5BHGNsEwT6ent/ajd6lhRNWZ3VUz+Mwco2spJcU1leDFAnauA2EyZzWL3NQd8lKmbt1ayYSRKRJRyy0iTuMIoWkYm9bG+RmHgQO4I2ELhvv9s/UmxrYdh332GUIraFAgxXWeGJwQPecRCEUyJ0AiYkdWh6wmYCpSYhOIjNgokIOZOThJAXJKcb27zierrRQGQsJODEJMQJpnFZ+nnDfrUNTz4Ck0oUlXeo5QmiRQRHiOLcwziI7ESojD2LtjDF0pJcbGDEzr1r6TNDJ7OG262Az91elRwIQBZbPu+r5HY7Ao4xhXCTSTuVlJMZADCCpS9BBjkjwQF/AxBAMrkXDKxYhiM4Q0M6nDddMULdeIaK5EoRRt2jhNwuir9Yo9mAC5uemqa6aLK5MhRm6iEo5F/eT4ZMy9Qe7alAeTSZy2SG4qqg4MCgo2UwTTQqyqMwfyjFIwxk3gS5DcttCleH15ESOZisieMadAABPAZFaYR7Hztp0QakiJzrlPDecZpGAM64Bx7g08uBynVWNqCJTzsN60JiNFalJTRIgSO5qhSkZowTJRCU0Rf4oIbTydczFlxM6s5XBUhCN1KsDu5IAuIcg0X5tFoGMHIgsEFIIiswghtIjovp8LdJsjUMnTgGREMWcJEBFRtcTIHGjo96ZrwuSWwRrH0QwAxQGJ1cyZ2EGR1AnVMhDkPCFibCKYARqSmktK22EUwsaUDbhJK/fZnTxUJIHIJFLUSkyBcxJxhFhybRLDmNq+7xEBMIhplbWp603mSgjBDEopzGEc5hCimVXS4wUkgyEEW5IJq2rUqmRu8SkZOPqSW0hVHg8C7FhVkIwIRKqq7GDgBKQEZGiIbujunLZSZmOYfWoj6uZ4MG0ROg4wzaxKWiIHRB3n8YQBAIoYkDMzupEtGVFFBYm8GDqkkPKSJYpmANX8BAfa54BXi5YIqKqRuMo2D4Eri4aVqmbOnHjpHLcaMRITuTgsJQ1moA7OziGYqi/RNbX8fQnFWdIb0e2QGVo5K2aW4gA1WSqAwuHgN5mctSQeODZoDmpWrW4OSIvwE4jQvdJciMCMFacZOBGbFeKgLokIVBkOWs8FDuILkPgmJ6ZmprCKAIIimJsThhCcRNVTjAACQFhtgY7ohoZt207TqKoOkFJQKwBAFMCpTBYI3Q4Rpe4OGiKaKjoQYX2KHBzAfIHTlcF1cAxcraUAACJO5BwIxNUy8UFOucA/JyJRVdUafIoIlSytx4UDe7k8riJVJknkSEDsgOKOHIJ5bVlAgKVuQW0GJwdQUyaqpfOqagbqjmz1EyF0lxpOSmhKiIBQyMGW6AF3Z0ZxcSdCNPcAjoAqQISEBBQcKrozDIyq7iDFq6qlPopLNKhp07REpFYAX/byvRwvx8vxHcvv3eA9utn9BKjfqvSRH6QbfHjY6rSPsmdLHt1hF/jwE2Y1CG7xhfjNr9ew6W9T/wQGYL/1+c+JXMRYRKBtO/b43Z/5dJdAZXzna7/dhAwhMnMuBhi79UkIG4AGwNAJgBBCFZ1+G3T7PJngsK+MEcDYNzmDo8eEgMbR3vzU8Rvf9X1/9p/8p7/6zu/++//uX4k0g1y9//ZXIsCDBtRhP4XssZ9lN0KikjomdAhNLtDn3fjuV532TmeveUerZhbtUpfSMUJAy6XwVAYDMXAqhcQDrAIfm4MoSHFwEISaw46BDbQuqqp3v0Am9EBk4FDydrM+Oe5i2zZdB7BOcTvNOwFSeEAAnJqknRNhbLCkk+O7eLRtV+nV148hTr/xm78zjZpaf3r+3slZuHd7u9vnZ+eXgDb7o9TG/di/997bIUUzC9yY4OXFLmB647W33nrzjxaRZ+dPss6X132fJwDfbrpupd2mbRvf7/tSQHPejU/doknfJCOXjhkabtvWzI6PjtqO3Pz2neOGu91uODs9iaFtmiZFVLV5nod9cfc9724fnzLltoW2idt1fPLooSlbIRe6fXb/09/1FrM/ePcDkX7sn54/e9o1/sk3P7Pt7sQYLy8eD7t9ztLv929/Yxcgx7htu3SZR4N9ZFG5PDvjJm6vjwnw+JVXju7duy06zfM4z+rT6IVcEPPl6ljzPB9t2x/6wR+cy1xk+o2/+yttc/x93/O9c7nsOjs6vpW5bZMPE2Ypk47AxaFJTeTUIjrj6snTOZdxu1mvVsdf+v0/yFm0nP/AD3zGbQIFUNzth/cfvANsd1+5t14SUh+ryp2zhtLpbrdv10pEUx5KKUebkzff+J6p7yR300zXT58aWtuc3Ll9bD6mBiPFhx+8++jpexSAUwPQ3Tn7xP17b8awAhWHPMpl1muBfHSycdms0x33E/N7xLbdbk+3ZyaAxi6ey3y0XVGY23NxWKcVb9Jdl1Odj4gS0I54JzoerXop3g8Xcx6H0UMI63X3ytHZWFQzeuFpHM8vHhfZp5TUYkp3UzghbjbrM+QGsZ/nYYIy7PZZHKBzb43YGNWlQMllQIQIjIotd8HDPIoyiY5ZJhUCb4BSIAGcAyMooEOM2qXBypyzUbzdpdvrNpbs01xMgZt2tQ5MBqgA5pbN1aVUinu43gAA0Vzj60vWWkkKAKqGiLasmFFV67q2rjKJAtiyaF7ovmV1rge9oQphIFY1E4EaUwjWNHEhQGoQIQAwAqBoKFbEaHZ4NHr/4WUyOG3gtAlsuu26DlnZZ3M1BQUjREYnZmas5uklE7R2nfkhp8UM2V9Ixrwh+ojAgdCBtBr5CECxskLkAMRL6CWQ1b1BIwpE5FAh3wsTBhEjEtUpx6sytrJV5q74QtKmu8I3havUNgh3vGlGqKmWdUG/8Dcv1GM8F3nC4ScWCovc0Wp9wTIh3jgTQeEAMgGA0BE4UEBEIwKpCNQdXA3j0huIlS2sOsYABswUmEKMHJJ6Qo4kIs4GsxEDmKt6LdvLZcw5AwIHYOYQ2EHnSd3FzGu9XDUEMtLRUePumrUUdV9ycnlhcSUAGh7MGgSGhOSBABGNtWommTHGJs+iqmYm6mrLZgQzIRIwAlAIVvFwhfrgDosX8SDKNSEKHDCBM7F6TWTJi4uvUtaLbcQBoZbpWQH1ZQcBlx1kq3sixAEDmKqDVdx7gO4GaESHEktAgCrsXA5UA0jdHEjdUNWK6SE5yW2pkbxB6U4A5ICmi6DYX0K+l+PleDm+s/m95/PcTXSnA+g3A7EbBGjfDu8RfgQifkQBYwZOYP6toLNOrvzCIapPQ8Dll3/lF1ctFYHUgOicWrx9+5YbIO6//PufW3dlmPL+Ohu37eZ4vb0F3IICOJEzeEAIL7QO0rfBey/+2xeWMkYwQxEwJEACCoYZQd9843t//E//E7/+K//rdpPeHr8yDEDHAISX1ybok4AAuHrmoUmtMfXq6rLvr0R4vdkQNhkzmoM2yYN669Co+VAmYDA3NosOiMTcIsxusWRX1MgGZjEAM6qV1EQ3AlcCdLVIjMzFoQ3dybZJXWpa7NanpuuLZ5JCVwwvrvdF53kkhEaNEbab9SlDKFOzXq23x2fqV9M4E4fr3aOjk2OOLiIpHqGMIjJh7xDnsR/6Hc2cYptWrQGNY2GHmLp7r3x8t7v64PEHsUkhRZTg7hzaxO4OamU/9ikcu4e+711HdjEtOht1HRGllMy1aUJKbMWappmngugxMoAxM4Uw5dkAnjx+lpqQGAAlNbg9ioRkVIbxOvJGVcFwuzq5c+s+sU69WClaZjeYpqFruVsTmDx+9PTy/JpD0txN+x34vN405pOvedj3zHPXxs26JaShn9XHEHW9ojHz2BdVkTJphghpnkeeytHJMXO6fevVueQPH707jE92+8t+fAURUzhhXJPrOJ8jrooMc+kpYIgdU0IIjBBj249DzuPR8Wa17srcl5yJ+7Oj9TxAmaxLzTRcXp5fhA7vhzshFoc+T5MUI7zVptADp45jjNcXBTy6d5vVveGq2Pz/svcmvZJsWbrQt5q9zcybc050N26TfVZlVkO91KtGIJUehZjA5OkhZvwSBAxACCHxO5AYMWAAQughCj1I0HsqQelVVmVlZmXevG3c6E7njZntvddaDMxPRNy8WROaSRJrEnH8uLuZux+57W9/XSLDPNVA5YgusQd398/sSF4+nw7ercStgUsSPVuvEJ3qlsj6mmts9uMlHEm06zogpS6LyHq9Xq8vqPHh9kDq4dZ3nWYoU14NmkJTbV43mw1jazEkfeDRemljeX57+CwwlzlayQFdOVFcKGekoZVDna+mOle7DRCJiHYRK1BWWbc2zmVPPMXcyrzgHa0eRtrA42zmBHLFzI6JZvaoc2nUEzfAmnErbjGzmGaLVilYiFRa7Y9KcGOrnnSTUude/OhB7CGqxBJAY25ADi+Wmjby8DomgL2FqgEsUiIWcQS9kUhymhPkCybyoBYcy9o2gpcm9HB3XwBJc4/IpiwAh1NgieVVIiJ4IJxC7kRrBM5zwCVYKKVDrbcHJKAKGtsavNGOrQhTBE11jgCCDMuDhdnFAQoHQYiDhVwo2klgCvI32xmcQoJOXiwmZpwQ45Ib4nACv6I3X10ultxOZvbFRvXmbtsCvZgpTrrEU+zN0lsQfgrcJ3JynArbFtrI8NqV9woZMhFepZHEXZTlSdu4eLqWHUaiU/LH6/lS7UK8+StYhC7uPmZKwkJMRKLc+IQZFl0pL3gPp+L5xTPmxAYLbsRNU5gEqFkAZtWgy+ZogImEIT17gJmYeSnPcHevtuS45MxEYjAPU07Dqotm8+l9cWZefLyLsIaZOV5lx8AslmIGhy0+Q2UXTkQhGiDyGmbLG4UlLpaFggkQ1QbwiehbGD5+/SkTUXMTMDFrImaO5kuj+nLZbQuCD3gAASIn4ogwWzAkiMAEMBGzL7WsTMLawiL81fP4qx5LAYGJA3YXgETEp6AaPtlQ/YQ0F5ivSuavNgfAzAtq51MheyzGXLzt5Xs7b+ft/P+E7iO8kSH+GgzRrwA8gn+ZIuRfhZHxa5DiqVvpS9Duzd8unUQL4baEfxnCfvjDH7Ly2XnXbD4/f9Tp/e99/3dZgJj+8i//vNSXfRaAzGW3H7vVGQLmEICWpyIgBNR+leUj/LqiKQAotaWki9z01b0MMtvUC+92V0nbOD6/uAfa4rMZWTbFpyAhSM41HNo101qZbqYqqiQSTBZxGKfbenv/4hGSN8ypI4Dq7HnYzu1ojZkzVDxaxI5px9QRqS/Gg9aYSFSaWW3NoLXO8BZtyReANzvu5+NwsAa3LklEUMwxj2aRpV0IxXz4Ikmrit0VjtPLi7OvpTTktD7sq1FVzUS2vRgePd6mLs7O7h92dvXyMwCri1aKmc3r9TCV+cGDB9vN/f3NNPS7TldMWkpxCk4RXG/2z6s7A+NxtkTznET14vzB7ra0aJKFXevcAGZ5Za+PVmspzWp1977PVqakUuoUrn2fwQKJhrI9PycCp7w7HoDQnNyCBGfnZ0nX098e29xu9zf7477rZViv/OhL/qfVchxvRRLBwwuhn47zYadhg7uamWOqB33n0T1y9nqgBiLSSKt+Y6UqSxZmnoeuerk1TMQ6rHowiNbHnSDOOxVgL7rPaW4WsGRtY2Wz2rBHG8cvajtQFCC7B4KYlDRqjZvrw2rNrZX9/vIwvjBrm6Fnxna7zZ3OZdfsMKy4WlmkZOSuibPGNF076mro7CWS9IfDocubOg0vXxyE0uQ3xap0NylJ8G2zbi6je+MxOt3e277bME5l7HoWasfjpfAKsSGINWVdJ7EkrLRaGrcG6UBiVY+HxkERECIBKTE5lclYeJ5nPau1HTudWlN3JN1aDSuz1SvhNJylWsgMyjz0WdsW0XtZzXsW2W7y5PIy0By73EU0RWSAwL3wlFKUmYQYwU7M1IOzOzOyoZDXiBLRIqq7MTysIBrQ3Njcm6sg0BozMTQCDhurZ2FGKnXHUgMIVNFgYXevbplFiEHp1KUABircUmoRYblLzYmkZVsSAhfcsnyTKAuYTmBvKQI/jUQEUYjcUU8L8CNg8SMt+jWwSAISiwPemoPs7hn41IcX0S99eC415caoVAMYNV0HikdfTKvnrACzi0VjUAu4h7h1y4KZmbAQdqRMQhQgZiZZzIZ3WGjpSWNfOEAswSK4Y7kCCz+4eBM5IKBX4SuL4CNYlhoDEmZnJw//1fTLU8LG6T25Y9cC7TUuswi526xcHI8LzGYG3cGRINBdVEcswhULF3pFBp7MgLQ04sUCOe8kLgQJBMHpDnqKvdrbZDmhAkYIgTgWPSSdzu/0iggQSPNGRMYeDMkuvbMEBCRCfHLZMQlYRQzgWicQRGNxLKpkIjq0UcgAhi/IZmnTMCvFfckmaRF0Er9GWAuQnZjV8EWyQ1BEGCIMKQMOEVKFuy28qBkiwAEmFU4WEzM7QBwi4o6FtRMIIt4E9RFhjYLbKfDmpOmFIZYk21dw+o5ZXarSHdHYT1zr4h9lIT7JaiPCTwk3Iu7ewgm8GBEXds/uQnqWD/RuY+U1LbzsUhARc4Dkbp8FpAAvMblgDmBpqrDlIW8h39t5O2/nN53lw6vQ6/gy3fdVUOdfocl+Hep7s6j37qdlM/RVUy3fbcaeSL4lUQVLRvPyO/4P/4P/+L/8r/6Lb3xXq00XF1/74z/6t9JwgcBxvHryxc/cdpo20/quvnoAACAASURBVExV9fL20K3WLe5O5ZQxDQeE+O997V8h/bqs4XCDCNwwjmPqRdSb7/+T//w/+uyTf/mdb61g+L3f/dbh9tN/8eOvI6SU58eRUJ0bALBYHhjgq8NoNkccWtnD9k++uJo36R/+4Af6DvrkFw/XIMJNHGY9TDzOoKQKj9g7njK9QCTmwdocEW7mwqqCaHBjEQqrdW5V9jfXlbpptvtpVcpcZzvs63irHvtnn38maTCvSmcBu3pe5+m50vThTz+lefp3/53vPXr0jc8+++R//J//HDpuLy7Ozx7cu//on/yTf3x98/LTjy7n3bi7nud5nm9fMCMP/XuPH7Hmf/Sv/5tf/9p3dtfzn/9PP+SQVv355XOLmdSQWhq83HgIXV0dw1GmQ+rw6N3zs3sX49G6Xsm7qxcAGiWbKnbHaZ4MUVv1424vzPfPH27P1k+e/OLjj5/0Xbc5vxhW6zx0kuS4X+/3+8NY/+qvf86Mhw+/lvPw7uOL84fnKt3L6yeXl5e7+flwhq7Lx7Lrur6NaTyizvbixeV4rPN8O+6OV08vp3kfTmVKHtVRkA/33/3W93779yTaZx99eNwdx2PcvJwduz/+k4t1v9GEw96Zjsf5yTg/bWxWfnu93ZZ5nft7P/jBd7t+M/zoLz769Ow4Pf/Fh0+nMf7oB++/9/iRx/jD//2fb7fbnDUNGdxZTBxz7s66zEQ3P/vFz5l203Q9rPLu9nnKXDithi1F++nP/np/ePHw0fab333skEcP3xfZHg/1cDjMdf/5zz8q5fri3uo7v/XvhdOLZz/eXR9eHF/88hdf3D9fa8J2vf7aN9UNP//FX3z4YR6Gzb37D1fO97cXjx/dK1FeXj+vbbZWnj79qM/nOW0J2Zy7ITvlbr2pNa731yS6Wp9HYJ6OVvdkbXd1lQVuo7UxeHr+7LpbyTyPf/nyR4z1g3sfrYd333n4jQcPfoc3wzzPQ5k4f8dj+uUvf7nfHyO2bmfSxYOzR6v8eP9wPr+Xx/rRJ0+ur24vL863eeiUtm4qVM1nIieZZj8ySzNv0SQxS3bi9Wbj7q0co40UR3EQhSgS2NCqt+DEohkZ1CCnDCQPimhmi+UV/WqWHuEGidR3SVdTaWa81I0KAPIw96gmJuSb+0NETGOZ+4mIutS11o7H4xLocrfo9KWtwc1fcV9E8gp1LItU9xJL/8rCPRDNtc3FmIWZg6g1uLckYIHIooUkhC6UnXDtmOZicEMQwC3i6mi31dUxHm63gvN17oQjhAkObmYI1yA9yTPoxPlBmCFkTkSntbKeEGCQu7kDYXfpMwuth4WU40UueSoqjNdfsXdUmuFU5w1CMAkJEBaxuK2CTo3iC1G4QMg39xkDJ4Luzf3HeCMy9LT6P8n27hI78Tob5u7od3EqxOGnWB3iiEX296r44aRidQdb3OFaZnJiWkyYsYC9BfgJ4G7+qg4OS14LCWmIqDIldD2GFTexEMDVvXnwG+9TKEe3TREhkupUptHKfFRODCFhOHmzIA8Ye3izaXKAWltAL7kvvJl7OBiqEFC9u7Ql7TwaYOEYhh5eNfGpLg8cLgBKKQCIZMl4uRNzkiZudYk8iWaNTtJYftWWPhVnRkpJ9FSnEexeo9Z4HUzKi+iUmMmDw0BQsrtU1YAT8iI3dvdoMCcKVXGot8buICbAwsPdAssdaXlmksSpeTt1K8YpjYbv/KR3WyR3F/+lJBJGJBEwe73aeQv53s7beTu/6cDvNerjuwvpG2LI4C9jJH/jB/5qSlvACXdJzHidbr3EkPMbEOvN/LPX/11S7KAI/Gt/+m9/93vf+vmHP/zok5//4R/9o29+4x8AF63iJ3/z48A0rJKgK8WdurlFv16BwSfc6gAvFxL5Kij90tKB7yAmAFjFEuYCQRKkbQLqp5/93X/6n/37NzefvPO4e3n5xb0zC0YNb+Ps0VKMA2ehvjNI1l46b5UlH6dgzklpte4Y0ul0mJnASmAxTUYUKsFgRkqkQkpERKZUJbfDWOPkSBTS5ZycGfM8UieLSWYzbCnQZRFJtRybCTl1vCJnpTjbqnlrVZhWrY4ddx5J0NpUV6lnSiI0bLthledWhn572JVHj9Z11nnUrPdaLeNxzh0TnJiX5rEAKNjbKS4751zaETDNlgbfj9ecCwBmNncGwCsiurj3bqm7EkfwwOiKKZOgzYf5sL53f54OmrrE3bIGEZGcu2EYiODRRKhGEYdwOjaYdE5prnWz2TRssvZ5tUXmbmBazXQ8ou8wTIdyQ92MkRECJ+YstGLq3KDKrEJzUu088e44ZgQz5nluxVR1Hq0co47IMowzsnYIFpAQVBrolukyMHu6H3w2z72ZGnJtPLdUbdV1D69vP/aIajZb26z7ftPDa+669XowpFYTiDU5S+06Wm80PJnpPI+5S8fxeujurzYrhF3fPLeoczuUsrbIZfauE0dYRMqsyuFd352Nhz4iKFYeBVKFPHUtZYzlGYD1du02qUTqOubRrYhsCNlqa7NbC1phGLpEEDIKClA0kpSydggfMbt7Sp0FHBZlUuXVuk/RysxuNE+WaFWO7XBE7reqVPCU/QgdOH1NiFEmd09ybj60+oly6lInlGffNRyO8/X+eCx1Ys7m/dDdE95YA7G5BcgcyrRBE46JQEbGXDVXThENc5sX/Zu1xghvlXwmhag3O7rN4YkgYLZwb0VThyBGQgRz7wBFOoyfal5FqAc8uDrPc2XW5dvPicgYESBhcid3G08EiwUzLdRK0s7MROop53+JacESls+nvjG2u5x+jZMTjO6C+mXRtnFtrTmUhFMA5mFGkmQpIyMWIqEghAYFoQgLzYXMGJqQA1Tm2qXsqEdEn7On3kSGnOh4BeKlnM/CfWmjkyVQ4y5q0sOpGScnfDWfMl5xWeGvtJBES0maLtrWFvGKbMGS9Gjh7kEBJiaOU7dfeLSGV/zPghZfsWRLBsodeHudoolTXifedHAtJ0UniaOcbmzwoNecz6urwF2Z3uvYUbwueOBX9e543cDui5vtxA2GM5EgBHG6hYj8JJIhUCAWRepiYScOFkhqmh0Mo0acvSw9dSAiRKOwIJ+r5wRRdeFhkOO+qObjflzeHI6lLpciAg73YCaCLOWRwF0DXgAMWgnzHTvqcOfWYF7CICLgBoRZYxZakoUWqa4jzFsxykZ02vwV4XAyC2aq1WXB7UvzA5yImoMZkqCs7r7oKhfa8K6v45TjdmIC7+ysLOSGk+ZTwMyqUuu8FCAun/Ldh81MBCaykzxzUWwudkVSOmWuLgqh098JTlmpp3fm1Cj5qsPD3QXphDcpRATxtqTh7bydt/MbOot4nRZ6Ld5k/Hhxcvy6LiL+Elj6dXgPp7RnuQNS/vqxy6HoFWR0hIMikL5kDQRjyf90PHr8+4/efe+P/ugI7ZPci+iU8d/99/+0lOnhw23P74Jp50Gck/ZxV8IOnPrYg/jX4T1/g670eOOFLIkExIE2gyo0nn/+y//hv/2vv/j4FyTlJ88+ff/9i2efXP1S507l0XYdKPd6afPqcLO6fVKMmKoP61UxPuyaKHWZmhzZjmPcXNp7P/nR3z35MEfs+t7dy80OLlsPMc9sG1hSPnbdS83XcXlbS3AwiaoEhxEHA6IM5jKPz558Mfrlzz56UpEDSnGZmMpMHV8IpUDZj5ciiaKHc/j+MH4hctN11iedJ/ubv/3xx59+diw31zcvLOrZuee0VT5/cPGt2yv/8V//i5ubm1omj/Ldb7zbrwaLmMrc3H784x9//NGTaYwXL15Yi+uby7ntSGcdWvX9sBUt5x6ztT0Fwrp5puvrqWKvKTRJ4s39x2d9yipj0AHA1cvrlHnV0arbBurxOO1vx1qrKqrbYdzHHKV1feT3PviHXTfsd2PuXjLkJz97MpfDT//ul9/41qPNWn720V+1OvLq8PzqYp7nl7tP2rGfGw39hcjZd77zr9y7f+5+c3315PrqL+briQm7QzDj27/1jc19G7oPiGKex3k8jtMu6/r3f++3q2ehVuZDbVMrrjmTd71uhbq6vkni6805uCt2mG3shpxyX9rxMO4p/Obw+RcvCC+mJ89/2ZX1PM/jVBq41uQxVGvzfKW6/+LZz90O0Sil/P4HHzR7mDoudW9GuV9vz4b1lu8/fCw6XN/sHIWI5nLLNEVQku10yE/tSijO752dXwzCNmQMHQvx4birtYDa8+dfTPNxGBKld88hzg9yur/RIeLBNNfter1ardzYq0ZIzCh1pmilaDXMc2lGUynuUauVMnISs1nIRGmr6/V6+OBr33LQOE+H9gXpzdXuQ7OX1D+7nT7SOJuLpa4nPDafe72IdGTWm+ujbcZhHtRr6oZ33nvItHl5/QxMrcrxYLVeZu1EA16FEdGdMlFURECiYEjKfdcjpCp5UYbHnMLqkMToQB6SyEKBFCElUO1UMh5BIkKUw6Iad5qHYR2uIjBPoN7aqLkbj9NCES02rbsFNXLuIoKIk6SUuiS5lHI4HLy12uY7g9nJs0fQO8Pbom4ID2JuZgtzpCEg5qVZLCKSKDIxC2jZ2QGpOrPDPWAtmJ0pE7EQuxwICDFlYhcGuyh7atYMeluLJvfDnMnvnV/cJ6Glm2aJWbbm7lbdlNyd2BDmHh4WYJd2B+/uJB8MAtPiyTpxaMTMwqJMfvrSBt9BpQU6CTMt0YhyItjMlgN5xKnUYlmjRxjuvHYEYmZ7JQ19xezxCbMpFtbn9LUdYacmdwtOp0zpV04/ehOv3nGAfNeo4dHitCF5wiSvIN8rkBA4nZu8vstr/IsIZmHQIlGJJTbGwyxYghAgBDmWzrpwYtzV6IFlOZOIQJ+x2QxMeYq5Vd3tJqb9YhfMOeUuJ2X3ZlY9TuXyC6ymJd8V9kpvKZw0cV1IMfd5KrVN5oil0SE8sFS9mwIk3WKrAxHAZo4GotocbiSSFoC0HA7AiddcdJIU6MSXvd2QCF8CcT0WMlBOn2BQUHB4yIlLW4TBxBAlLG3o9Mqc6cRLeaC3aq15RJCwMNtSkhivwdtSWRTm3qyWRWkTRAQG5I3qeKI3mHZaXpADy5OLQoTfQr6383bezm/wLBkt9MpRsfxjrYpqNAMjIojZAXndZESL1uk1RKRfgybf4BDvet5pcUQEneJd4hS3hQikN5sUFgxGQEjAGHxP8zmR1EbCcfnspz/8Z//02985354/bEVosj66x/feU8hpGeJ3JUTkAo/Ip53jwGlX8HX1fNzls/ldw0QA7FZDWJi97W+un3qbcsiLz5+nzq6evlTF9TGl9Oi9x2dB+77jSORe1mfssRbuUNN8PM6HMaXUSZdUA/WwvzHqPvuwXvVrEQ8cmGMuNPuT9VlHzPMBUbok2qUx57m7vmJqKnNHoRwwpqYUXeIuwLXVsntRI724HN1WrKsjbtyPtZYkiUkYS/GRJmwI6n7YnDdEa63E0Bjp8vqL/XR1nA/NIkmO2rqMLDTN8+V++uTZk/lwXdq12NSv/uC9994r7fDJk5+u1/ri5fOry9k9jtPLaZ5u9+PhcHQ+PP6gB1cvLWVxTxEgQUhVTdc3O07t/oMz0RRWtvfP3WM2V+36tjb/HFam2lzAJFM5UESpl+u11Grz8QBWptR3OgzrYVi3ir5bAbS/vTmOu6x0ezPMU1gLIFotl9fPAfOYLFtrDdITukcPH77z8AH8vlSV+KtqAVRKxildPLp3/1E3NB+vP1FR5tFwmDCtHn2LSLrtTdAqWhVrPlapsGqklmxP+KT5A5X7pbTmepyfNrxM/Y0OV62WXTk7r908t0bS0EvpuFLuSviTcIy389XNrdHYcN0wE87Y+5y69daOmA9TrUW3F485OkkD4V74NE2fHabPU04qySmDtsR6GE38Iyvx/vtf36w3EWOfei8qxLpa3e6ftzpGiSit8ZzkMCNvey3Qair9g82ahlXX9100ur4as/Zep3keGQCLzc2saZeP5Va7YS5lshqIpNqsqTjEGXT+6KI0HoI37Tx1N+WjF+Z7wu08Pmlo8PVslrqV1dBuExDVrNqjtToeS3jXn1/ce2Tebc6/2WZv8OuX1yIELnCea0lpOE517SlALM55Eg3WBkuq50BXqkWCNa9RCK1Z8dSgqug5evMVUeduzcGyLC8rOAidG1mQtBW37M4KUU3mpAwKY45SKsGzUrBHVEYEvMUFEUhVyKXTzKzmk7tGcKmgJU4SLGxugCrI3ATk4RHkrQEhQh4hKuzh7hZutgghWYRAMJ+aOYiVmZ0XD5OFt2hdx6DGKUP95OwjZhGvRuGs4QZinquMyB6WEFkpLzU54gJ3j0bsZBSwFhTkFs1RCQ0eYahLK8LCAi65HcnDgTAzgQsTebh5p1kICamaL/V2iVwRCWIREI0oOBXNExNHo8Yxky2iQqkBJgAWLCJBcA4iz4jmcI9ZaKlS4BAKwVLbxs3Zddmw9Fjo0BZQDolgQQlvQaAML4RGQEMzImd3n5mCAxA3MQ1roAjkJULGJxaChxtmC2eQR+8kHh4UbMFcYTNFpRMgrgSVCIoTxeVRKQi8Egqm3ElL0ARlIg4CIoowDEpELEHUHCBkj8ICYtNMymk+IjMHInXKHn2i1PM4uwgrpUaF4Q5YGAWzRCJa9jkXQyVBVHS2EiArFC7hLQzsaclANau8tOg2B6jr0+KGa96sIMBmYYYscINVJpy0u7RwxQ53EKHTHOEGLtWsLdGqJMzNnMMWP8ep8xBgoyDnEzsawKL2hAWiOUBC6kQBq+EcVA2lBgH9iohcwknDHK0FkXiEeySL2qxZK0sVu4MoWKEc7nYq1AgXIDx06d9wRIWDwuhEzXIg3go7387beTu/obPktcRdeMsyrZgQeW2cEoDaShL51cf9uv/e3cCvXHl395Cv1Dn8Cmf4VS/gaS8xKDgtYhsBIOzM8b/9r/9Nn8xr//nTnflUJnLbSk2CdAc1ZQGlggr4K6x6t5P75ql/pSLCK7jXnM0jGOZydv+d73/vd559+rPDftva86ubz1q07dm7t7vN//EXP5M0ru9FHlBbxsrZ16XxdDl6lHWfiT1aK+aAW1TFcTwcp6PCo7aJBC0CybQ7YzEPI0gpMt6WnPSD5Klz0Mjq4QEevHWGlLpsbI6j4yDONl6XuU9yTpodNXAoVJgBUxTt+ayUnTJ7jESa+66/0AcPNz0NudO5FUqi3qO1cty1cf7pT/fPb559+OTyRz/6y15q8qOwf//7f/q97/3W5fWn1/uXxBN1PaO7udl99PFPWIWxyjlLwrpPzQtb8zyJCK5ghLHtU6Du0Cqm22NKaVhtfv8PHpKklze+uz3Mu4PmTNLGOl3e3rYyHca9Ulmv5eJsS+g+/OXLaeZ7m4fvvPt4Hm/qdLi5vp4Pu8Nh/LM/+7PV0Knyd7/9dfPy/POnL55/lmkt0Qn7pt+0s2lj511eTQebxy9ur6cXX9z8n3/xL588+YIVm3N98PAbU23deiNp6OrH4+FQQ/e7w1Qrs99Ml9NUqGu7/VMxiVY7LsLHlMekddrf39sX+9t/PpXOcSZ5+/LyyTg/T/2c0n4YtPn1y+tnQ/fgD/7gT0lX+9vDuHtm48v97c+E3WuOFiQxl2Oj9id/+K/eW72z2/2k2NVocXlzQ7b+kz/5N+6tv3n9crq5faapspbcj6oVtiVK7jZbCaqC50m2CsCo0/W6v/ji+fWz5x+L3Ez1Wdel7frswb3HIuhlfTNTpA9Wq3fO8sV6vWUlpmBX5ez+FGQvbp4+ffmkG1bvPP7advP47IwLzV9cPTNiq2ozS7OH52dsYuXq6uYpCevm3dSfiw5n/WPz55vu2zkdL188+8Vnf8nx+Lu//YeUKTrTtXzwnW9kllWXV8MwTzdBGK1K1+f1Gt791m9t0VDH4y/pb8wOl1dPplYaaH3xsBJSPhdqx/lFmQ/9qtPcWtHDfEi6SdwNuYPmSkNA3OaD10AmDGYaSKI5MVptwY2ihpcwDk+1UKvgotPkgDerwTOIWTJLFr6zW4lStFZptjkiuCPiAImxIawiOPHDdx9nyd1qy6A6T7c3V0RUpsYpi3prjZk9gplLCeGIiOYQkdKCPIgELUQkKJnPIOeABgHBJLXaQqlFoFnJnMxnZf/e73+/mf5cvnj+cq5NvB09qpObN3b2QHGAqcEP0RiQsGRIiCUeVIkFQRAOtCADNfa2WA0dSpwYzKRMwsKUQGAOpiCQ0IKLrBUuZqTiYUklmefEgoDDquN1pqa7o5rNzrJBAaDOiyvRwSBIItYAgoLI1J0BDqqaOqpMzKEcSlBBMIO5MVFiDoGZgTkSPCf2QgQLNBCQ4KZoBCIOX1yT3phiUbEYmsBHQ3EwwBEclTk1WzYPyRQwJIAdDdxadYnimNwM6ktWDKGR+Z0ChpdNTWH3BguR1AgMUDCZcYRhpmDyxKQsdcltMU8R6Acjah4uUGZkDQkesjrGUvdGfJzdCUG83ioRcXVHI/KcGM5hvuA0a9Xd3JtZq0Z1bKLc54507nUVELdi4Va8eVhUB0BipyINl0UsuogrXeBB4QgOMydfpCYGW3aAp2kiImoLcxmLupIYy8KBaOFBYYFmyyXYVFUQvPTBB0RIWfe7EsAw6Ppsy0o3+908VyJ1VCL0g4KsDwLnZnJ5dSAihMDdwR4GDkpf2om+MxyaLF1MjNaQmE8UNEMjMTPIRWJBsW8h39t5O2/nN3U03lBeLkhLkyCA5vNh6tb9AoqmeVp3/f+DA/2q8/7XAL2/f5Yv6LtSV/zob/9Z6g6GQ9cNqvxsOhAP3/+d72C5xH8J0wm+TGB+5dBfEaZynIIAeAaaaj4/e8fCx3bpchXhzbqg3qAIbe2WBDCOloT7zTqXuZ/m4lQchWRhCjmiAiYCdgIm94k8c+QwMI/MTUDRRJmhjTi8uHAuugt1wJo0oiAY2AItgKASNAu7e7iUAvcQKVmkITEoEwOshOTmIFQvzY/Ne0RNziG6P9a1Dk7sHAGwsMMIs8iaqbayzwlsLVF0irDqbRYKRbeo1YCD205JyCW8OEbyEn6WVEXyflcCqgkIhCMCTNRLdKxZNQV1SGUm33vdmcosWprPRErIYRDalHIrErIiJpTWprkVmxylzzTPU50PhOY2Wps4kjJbbbUVCcraJWg9zpGoT/3Io9cSMfaDkBw1D9CR0tRvcCzYHabNmYv0rbI1Ih2KzYHk6MwaI+e8MovVuhNtwkHiBEMgRBtsmlXThfZnIW1utxVXaRi151osibhVRlEtiNanNGMfsfMYiTwNa4L5HM1Hd+/71TQdBRCyWudu6Oj2hcao3Hnde7vlaMpTxIFozLlF1GC2oKnspjJ2XaplyAoAOfc5qxlPteReahSPqUbNKQf3Lfh2l4IuvJ7B18yZoAShSBQpLBGuiEeWklPNKTya1aZdSgIVRzTNDMlUU6ueKVFsOM6FmWJgGoT7JBeE0g+PCC8QOXBsNpE0wzjVseMuJUmSHTpORbGurXkj0T6mBFIh0k72u5ctJpLS4hhoXb/isF7VW0CYNalnlZxYKHN4ZAkiI7IgGMg8WnEjIoShuQNcly1+VXd4tGJWGSLMAXg0l+1SfGAy11pJI3EAlZVTpxSsouTJicPgzWjYiUjAPaYIDkxEHUJqM4LBaZ7nWiynBLCTG8yjEcSiwTkiHEFM9LoiTASnkMOAR4RZuTMyUfMiou5obfZoZs1DNCFlBApFBBpFjfAIOykLmRe3LZZgywV4SSYCCB7N2YyI4CB2d6MIsFEAfBL2x/I8b9jmACDGaXJAgAASkyQVFjcb54mUiQjKrCKqiRjAWJsTHGgOZeSU1+ut0zTz4oU8pSwmyUmz1Uqnur3lTEFESgQ4RRCMF2WKB9wXxmxpumCKk67yTn9LHkQILGZpYhcQyI1ZzZnMyZ1cyHP1qTpqnC5ORmokBiz+M1sipEkW0V809qBw8kYhBCf1IIGAKehUy+AAJaHMZK8akBgkS7FAAI5oHs1IJbMYESKs1FBUgxKLJApIQvXI2cDjqTfc3JbeP3L3BrCFmQMeHWNpOCQQYckybQBEpDafS8nglJOIxpK3uuTOLNFCBiJ24FUxfaAieAlfCSz9Bh6IxdXo7q8Nksv18tQN8UbXxcllsfgzmSjY0E5/i05kzL50fSwucYBOOa13F/oFT7aoLAAhOOT0XhLLouNxIuYlaMct4tTK+CotaWmHOBVULLcubDGcmD2IDEuNExEzI97Gt7ydt/N2flNnCbJ6A4SdHHp1nlLXd9oDUFUAXdf9v3RM/r91nnfuC2Yz++zp//LOe2O/Mu5uA6KpuieSIzCCBqB7fckhRjDR338OX8knINLWwsM5FcCBXlgO++mDb17M0+3l89j9wkuNvKqa5Y//8DvNyrEepjmaD5v1WR0G6DhVbgY5NPcgM7MqajmjFRAqvApR0t6hrnONNk+jG63WXe6IQT4zcx5hHk6EAjCzijBEQNNxajSblKVnyRjGzhJ9LQQLRyM0D/fGLRKgwspBIO1UUoaydpte8ub8jFjHMt6aWR2vbq+8tvGzLx5c7/ajPTjfSOOVdhmtS6mW483V9eefPBNtD99ZPXxnu149/PDvNojkMVqMrLVP5BFTmYi7cB86iejCVIn7hHm8UUgHjeLTzVgqy6xDbI1fqo42IyKiMmN9cfaB2xloN823zPPmrBu2uVslR/v219+NiPtnw5Mnzx8/uv/s80+ek3zt/Q/s0aNE/MG779/brjzKYXcLb8xEg0/H23G8ZdZPP//p5dW2zLK5L/di6I42DI9+93d+EFj1gzDay6v586fXiO7qep6qbxMNaZOzXl8+izD2oABZrXVXy234VHdDsflYP6vYRz50A5j0eKjKXSlTWKFg8lznm5uXN0324ziXaUaMZjtmoMk8RfHp3v3zzWp7/eLyeLO72T3p10drtxfrIUu3v34yX021YJp3NZ4emrGD0gAAIABJREFUyxPoGMRCjcib7QMt9/ztD36nztr3A4Kvrm6eP39pjRwHydgMW4JQrBAp6Vpz1+pZmfTGSrucwZdZ83Zzb9VtrUyXL281HVotmqjZ+MnHHzI9yWui3CY/1PAye5s1Y/X+g69PxSW868VhH3/6s2qWh9X94R+IXt/sJ2A3FducX9Q5g6pmGFprxNoFiXnUGupMmjMn8lyPVm1qzZldldcXq2Hom+xKKYR82B3DtXUrjpiLTXWs1kRmBJ9tH4S3eZ6mae8tapuJqLUwuEgEOcGFI2hChApaawQncxbqlLqV9AnBg3sjQdQ2xoElUkIQqWrXn+JSyJmg4WpMq/UtmD0s5jHCrIwc2UwoVFIoaS5ttZE+p2bdvhaKCA6DLaKDoCUugiOW/rRXKVkOEDOI2QuZGTMzExC1jSJJE3IeArUfBNQC1W1q1qwdm9VmKbw5cZCLpAgKIVZSUWbXxKVUw1KLhhYhgUTMFABZkAUZpMHujFBuXh1BAfMWFKgchC4nAO6NLGgpg4P5Kfwwmhd3EM+dcGNppRRz0pQSltX9XOvtfhdeagskZhDDPVCnEupZ02lvj05wYynBQ7hjwViNFpdBWLgb2M0iwsLc2B3eTATmBIRQmDmdvGdKAQkxZwqiEATIUjg7qZ36xRf9J2lIIBxiUZvDAgFKLAGQK0HhRNYYwgs0DYYRlswRJwohsIYosSMWj6OSKjOIzZwDYQhvFKqswjpHjeohKDNGKznrkOndD8AAGQTkBBFxZm6wpclPKhFFwAksUGURWaJRT8AMBCB3Wq3mnpMw4GZ2c3PjYXBrZgQsGNLDgkHktDRYCO4azLEEnCxI7xWoCycEhQeIRbG05UUEkeF1zf3pgktECKJF1xynIkHzaBxKzMKqGkEpgRiSU2utlVprFQGyEIJhKemSU12rNacF+BMFM4GWLiOw3mX7RESQuYeFGSBBd26PJUGOAyIUQc08wsKNNIHfQr6383bezm/uvFm5sKhRzErq1cpRNI+Ho/adcqK4C+D8/+T4fy8UvPPQvwZ+u91utZ66npnbsKJWjRgcRqfdWD/Fbwbwq4lzXy5k/3t6+QLEwkIIcMBs5pT6d9/92qdPp/U92u/Szc08FXp3zSz+/nt9+PD5s0ZBNTbN12zdPDTuDeDcUZ3qeLuvzUTRJbAoA8cj3CfhlYIMaI7jbs+UNquu65IEinqbjlnJIRRiJiAFJyJl0taaUzOz5igmtaAWhGKFCoolek2X8Hllq001kTK5BEt1FRfwWruB0wZEGiTdOqte3d4ebo7r9fDRRx+uzx+drTdseLDJ7bhrZVIOodjfHEH1nXd6oVLmachdeC7t6D4rY8jJPFpF0rDmw5DCs9esYcq2Ol/1yZWbtdqmK1jSUIlKWrocmkhoYdtk1T/ohntXVx/uDy+ITHI3dGuSmOpxNfB2c54Iz54+PT9bPX96iaBWpjJNcF+lQde+P1yPt5NH6brU2oTqXSL3+er66c3NzWb7zvmDs13tjNpmff/e/W/AVrvj1Vx2q+682lWZYyrsrjBd+prm+eBRotVw99ZKnayMATteerVyKHt0B5crHR2ObX+BwLSr7nWzqhPdBLonL1/ouo5za5WnMrdWIiKpcqDv5Gx1ppznY51trG0ary/ffbBV6Rhax10gxmM9jlfBt9UnQWvOLuZ+NJ89CrEq9ZwSwAGb5+Pzy0836/NA7VJ/fu8BU56OPE9wZmci9mZh5sepTWXMKszapRTuZR5rm90oSWput7unzKLVK806CBIsGgmEN2nYmkWYaKLmdnX1dLLDGTZSv858M5ZjPwhx9nBi7YY8eTW3VqekamGx8HEcHXfM1JpN88EgIIoUwdatchq8HwZVJctlf2TO/TCAHAdBZDckodx1OXFrrbZjmb0WNwuR5EZBFIrgJgyJOYzcPaWUuqSMBlamISdlMeORU2thXlqbG83KzJ0rJQBdShxiBeSIbmFapOud2Fsr7kd3EzkGxsNUlXLiTtIgaeI2VxtLuyLa3BEeMPgpGYRxKhaPFrF0jBnMPUKERYiZWguPRov2DOFePVrugnmpqw5NUG5Gbl5arWYW4aKimq3Fq8DMpRIQHB5yas8jsXCCt4glxt4jLKIGLBbTYERQhDHj1IxO3qwQL+GiFBE1QGattSV4A8Ie5gESSFIkoWBKqhIhKpbMvVbjAIQFiXIYaG51eWdEJKeeACIjZjmRfLHo7tydUP8v9t7l17ItO/P6xhhzzrXWfpxHvO/LN50PlasyXc6yyxYPGSQ6iBYSPVpQUv0FSEAf2S1UyA2kkqAFEhISEpJNj5IAVcdVuCgKlHbazszrzHvz3nif136steYcDxprR9ybhRNVFYhGKoZC0QhFnL13nKO11je/8X0/AicgoAiChwMnGRI/ezl/60/KIomcQG5gEgQRM5wQemqUdnDKTEFkDAWEjI2dWRbZ8Jb7twTkBAkQIqJIJ8WBwNKutZRVL+syQREhvEh4p8Wf5iWb7kSnVmwChDiIGaBAa6jNI7ijDKb1GYd7JpiCKRPl5kRCs6sbsMQCaaHfwSkSITi6UuBRtS1rlszLp4OHmgEex2mGOxMW9YX48jFAEoCFZLe4bUtNiwJIWdzd1N/SGP2U5WO4frXQ5k1fK5bel5+t8lkKjUAe6pAECBYCZEplnOpb63BpzLFALpRSj2i5K+G1GjWHW7x1+VLKMDODMEIQJyYknwpa4vQxI8Cy5Pmdl38bLsRNo7UghlnDO5fv3bybd/MLP/SlDGrhI1L5i7/406urq9/6V37b3cw8Sf4XM+j+374xIl9WtN7M69evh/RkOtwFqM+bUIz7G+EhyzkwYInzvQkDBr39dG+1pZ/QfT+7Avr2BcwXEBWYsoMQBY4njz9QnUNGEFLqOxS1qQzzqlju1l88PQqvgDTNHoLclWl/FzSpTQErHTMhCUzBfOwy0IFAffGA7ye73G5v7/Zg1TZrLQFa9WWK1ktfhFxBlhAcxsHscHEhzu7WguBFaFXyKqWzOa7fbKWamwNOnFgQ5M28mTqEAux9wlmrRtFLyU1Z9ZpIgnMpqVXbrFYUKVwSujY5RRdox/FunkdVBamrEbRkIniEEZRpKdtxBiXObaraljZ47bpe3FxHBIjRDWCG6qfMq9wPK4qJvc3hAGVPiYX7pkQTBXriniXMwwHhCPbEZFqbzn0pWts8jzDa3d5ZU60zAIYI8aofPHJrMyMXCc96nNswDKA1S1dDpSs8m1Mfvum7+2rCaX31xVPQOhcWbqbemlnTnCISE6cGnWddnhyCOhYMmwdcZ2XLqzKpD11wIIxa0+R9318MsnH11dpbtzvWgxsTr3LpynDRWgMpR6s6hUVK3Ww1eM6ZEHnex+b+lqlMx7uSFAiisfSsRyFLZAQU0yhJBJxTdGlI3TBPXusUmFPWVBpJYenDLymvmk0alVgjN4qRuKa8GVDUPKiaH6uCA5KUiRhLE0Wbpuu+3+b0wLRjTY5WpHlU1f10vIYOaGu3HMzagpIzT7lrIrabR7MWIFAGpXE2zhkhalFS8UhuCHfSmSWysJuqKiEjizUzNimdYSIpYuKVuUrmPKlJotxvUk6qk5sREbGxRC4gEsm9KYO6VjUATinCmImTwE2E1+shzLMkk0SBxEyhFJZLSUXMMjGTJACMHCEMSbxxh/kED4d4EBhxKoMx8wwiZlFVZgDefI4aDmV2d5cMQ2FiOeHVEzNFkvQGCE5EzG83MJdexOVxWVJKb5+AZSnVBIZVYXHAWCJnGac79UzRWJCIRcEMBJo7AHczswYVNDMDZwE1OEFBQoASBG+A5k7qruHACZqeUhIJVzPzE9Nu4Q0IByg8RODkiUS6Mk8OuJSUCnMW9WVdlNThEjnnAKZ6DCYQWaCUjhDNg60tBqB5k1MLZwT5EjN3am/h80ye5bQruKDUgk82pXiwCKAiecnNSWIkYVdnPy06wp0FSyEzB0U4+4I3pIAQJ7BThKs1ksQsgkVEEDgWNkoYExMjviTOAc5LqyfxV+48wRQkoEXgMZiRWCIShS6241LbuSxJEhGzEBsiIcI9jfO06iIUBswWSSqMNAicKCJECX7iGMRy2GkaHGZmDEBP/AsASIlSBjyIIby0lQJEYeFL7o4WoIETls8tleRUVRrmHiLImYBsbXYDEYXDHaZAeHIQnUAaC3qRT2WobGZLowqREMWiuZxpYTy8NQMtHG9u9EuxzKlBVNCsSUKEqupS9Gp22l5FgJlFyIx8iVC+rWQFRSwEiDd+4PLH8jbtQQQuSPMM0CJfIyLeSb53827ezS+s1PsqcoEQQEvF/pv/6vd+//d/f5qm3/2d//RX/8ZvUUjEglz66vz/pADfEq6W+8Hr16/79NH5hs2P07R3x6pshR9rWwMrvLliv3H0FhhDesOX/0okJb4S8g4ENSAApegQMEVKxOiYAMPF2fnLl6+af37zgna7XS4bkfS1X7789/7d33ak//4P/t5nX4yvrvLTF3sqFEIX9y7Vd7lEobwuK0GEjrvbl6Nl5lUo55w325U5Xr4uU/XXr3fMtr/b6dgL8YP7GxGsLSVAg5NKmBMDrO5eQIAEsjYwDUPXle5S0tnq4S+5Hr3t52lXp/3yQFzVm3o1ZebV+mK17tbr7uHF4zDcf/xIuvzq1YvnT5+Z+TS2sBDQxx987eq2tRqq8er6VSf0ySc/OhzP1ZpISErjPL1+PU+j7Q+3Oa36VT4bNhGmzabxONe23cIdfVcius3qPMHGY/RFL7bl/GIVYa9e3niMJL10tC3vX7++I+bN9uLy8v3E5xfn98ynmz0jiocdxonmsaxBne92B/fD61fXrenY6rPPnx2P43Qch2GA2zwfhINFnjx5L2V6/vzpbl9B6o36PHzrm9/uhgfuq5fXL9b3eqF+yF//1kfftdb95NM/u9vtnjz55sXFhxHx/T/53otnn83Hw+76imUeBuqH5JTgLUkSLp7R9/3jj3+1X5XNWccZP/rk+6Zjm/eZZdWt3nv0MVN+9fr5s1c/JNpJtxu8VBZFtjZ0q/sFWK1oXXTb51//9q8Psv2z7//pZy/+9Pbuarbdk1/6zje++e3M+Sc/+ex4PO7ubp4+/WnT8dGThyTZo3R9AeFsvc59bM6yUEPI9dX1VGdJ9uTJg29841sX994z67Rm1+5T/WyUG0q7bmBOnkpLyYSzRmp2VL/bHw+kcIwEPo77u/3Lqd0+f/HT9frDj/PXEm9WspUcw1o5H0Mn9pzyBdGFtQ7s8DtoM6Wqr4SP1zfP7mQi4sTn8PTq1R2JGNxN6HILkJlpbdP+pZAnsaX7ESyBNLkjE3eUMpXubBg69LLG1MumfHjW9QVmbvXm6vl+d1066nph5rPzIOlFtow1aKjV3W6Z0XQitq7LEZ5zvnfvfpf7CII5PLSNbT6atava55wjotY6N52n2pqFS5ayXq9brcfdXbiqTXU6MPPleTFrTafa9pJwPN7N0/jpT37SPOrY3FUgRImI+oEzbVtrNaU34o1dzV2Z2VWZebnEMfM0TWY2T9paExm6rnc3VXX32iwlXq2Hjz76IGXc7V4fj/uAMVFJ1A+yWaN6V702PUmW8NPTM8HCXbVpXR6GHW4BI3fiEALTCRxgWHgFAVgESUkcUCZq9jYf9eDBg5RSrdM8TmHmrVlY5vTBBx+EBHdCCXU6jrs7a1ZSWq+6sll35+eUyxfPnh6vbqf9MbNsLs43Z9tmMdV5qu14PNZpChgRCUWQB4cbNAzhOYE5hCl1IMAM7gvBlZfSlCAmYSZhyR5YPF4pHt4i1ALKi0RyEvLwkBqBYG0EtgRfiAcOgELD3EDCWSRKgTggFm4a3igThYFMDKTgxXCzCAgDEUIU5MCyoqEECg4wSJiThCkIEadf7mrGBIsggqREbjge57laSvr4yWWf/frV7TwvybgAJJXMzIWSozGzUItQOFJiIdLAPM9EVKulhGDKhL7vVutea1OtFKZqZmgttAJYCOkOWhAb5hSAgznC3lAQkDJyEYLMaX57X3Y7BfPylxyEUzaVmZlk6el2N4CJ3m7ZOL8JlTAJhN3c3VuziKAkEVF1jggilJR3czNjU5+mCeS1uuniRr55EGE2kC8BU3MADgZOEg7L6nQYMYhBHCJCFMQO8rDFMAbTic74TvK9m3fzbn5RFZ8CCaeK7OV4sv13/+1/8ft/8F+fna1au/2d3/0Pf+/3/sv3PvqVE+L0Z8b/v1B9/PPLPH/G63t72r3f74NbUyVWFhfpVI9Kteu6k6j7SjrRF8Tf/6O5SQhQAyrQABdxIMOWsEVZzMDNg3Nr6Mpm6JHyXckmYqYv5vGmX53B9l2HYd0h2rIMU+cZooAFzEOEEkIYK6JZeAEoTyKNMyUJ8uINaUBoVA9CS4ki1XzQHMJexRAGiZljYR+5E8hCFcbJKIWcI1++iFX2KzaPNkUjcmfmnGVs3ppRTsJdkU4CMRmYoulypxRJKQ05dWo2dMM8zzkPS47IqZ9a44zcd15t0gO5M21zXk3jgUSJJ5Fc0naaj9OkTaOU7XzYOdAttaEEYYqgebLaIaLLWZpeU0LOsIC3Mh3RDbLYHZSgoRYu3BEPbtXN4NKqqtHxoKvVOqXOlPp+ox5mpm6qLTFS5lpHdjs7vyglqepQVqrzTNVdclq5dVVLbeKSJPXhOTx1Zd3ljoiOIzE6+KTzFD71PTJ5qy0P60HWTkxm4eQgNwD9pAd2y92WqdRxxdRn6skO42GGRW1qM1b9tsaOMUdkYhEMRINH72EBkNB+dxQucJ7GY5bIhRh5atw8e9BsLiWnIeWeC22YinsHK2S9w4VLSUtw6CBkHEcBEmc3KmVFyOQFUZIM4UyUEFk4DytJCcAcEpyOQtWD5hmkTOwszbEP2udioAZIwga+kbiwaa40l8FL4XZsTRu5prQSKW4c4CQDpT1xVRtJwEjm0uf10J9NbXYzNybKbqizHsfDdp2nw+00H/vsSYi5CyqC1FwSDW5eZCuSbTJyJUIz50aJizCHFzXJgXAxxGlb7NTDIGbE0ges2RQWJA5AsuQ0qEFIknTBVmudmqq2zJKZVS1cJYiDw4IgRClxUWhzgzf1qlEZEf6hW2v1TrWncFOeJ25tC/NW54hIXSciESHJIhJzEPLCWycQSTCSWVNv+eQ4JGITVoLPQK01pZRzNqPWtDXNOUdYa63pDGJVZUHOnfkUwdbMHeSRiJFJUmoeHvQ2iwWCmdEb6lgw3CM4iEhOyxAuEAtXMsGyA+nMTCTs7mQLygwgs3aC0wlTeHNXjwKb6ih96VKSLG30Y52To1sNwaTuHdgRrVkwScnhRsJGGHWaVS3M4QonuASdkm6AEiyqIbIADM5IedmPPd05FOQIIgTBCU4IIkcyjhAgW5iGwwMNjWjBf5uHR4YGTABAm9py9seLrvIF+RBURSCEcCwquTVM0RjmTEYGcZPTSwNwcgKC7WTz5RriHupJnREcIUzBTvCAARaAWzNlhEeAqdaWE0nOfT+4H4HUtErJoBYQNairRAKUJRa37Y0zhogwqJnFiSkPX8h3ESmllMnNYbb0i5JAHCaAgwgLAgO89KAiCRtise0iYrHUUkqn7zkvovW0MEm0/L7YnoSgBYWHt3atA3DmpQ/1LWjxZGUToYWHRs5ssBPIiU/nvOatlJJzcm22yDlbZGputeFLzh7iTVXYm32ltxul4DfQS2YidhahReIGW21vfEgwA/RO8r2bd/NufmFnBhTorSEluOOTH/yf3/vePwrctXZ4+HAFkr/7d//Of/K7/znoLxVODvDbfq1xHPu+JyJVFZEFucvMrVkpKeJfMAwoIma2HBxO0/Txxx9/8n7UNo/jfj4emQbp57Dx5avPgAmUgPxPF3LG29Y0/1n/EMJoOjLX//Hv/Q9/5z/73W9882u/+u2/+mvf+fXHj99/cP7w3qOvAQ4/gva7631tt+PR7t8vdW7rVUHcvnj6tPlPRebQGhHXNy+CLXIZNjTrTdcZIY5q897FUygq1c3l5dn9jeOwPReiuHp1LKk/2/Tqbei3FOw6Pbh/rhH3Bs9ZgD7UIsiN3YOZNEj6Yb47HPc1+pI3D47t/PLh1+WDv8p3nwz1xfTyz252t0PKHjZrM0NZDepGFGFzoVRi9uDPf/JJo7gbdy9fPdP5bpPRdQKJ/f6uhqW8DtCj9z+IVse6P4yb3e6mXyciu9tPU/Wm47BKWHC9sVr1w8tXn0f4NDVXbM760XLVNhRhos8/HSlwvZpePL9112F9oWRpTkSk+0nQt6rjOB6Ot4F5HMdcxCO2Zw/MLOUa5KlztbuvffxX+r4fuldnm4ci+ft/8ud937fW/uInPzadDsc7hp6fr3Mv83wwRDRvatfXt8jy/T/7ZLP5MOJife/yendF4Z7ieNzD6sMHZw8efUw1/tH/9g+GIVhsGGS9wje+/svpFPjxs+3jw+2PStdJ7jhJ13UoM5e83p5PY5R01idpes0RCC0ln223TsrHvcu9n774gXpfypmjgNbr1WWgXVzIh0+2xe3l86uz/mIcx5vbKxJaDau8Sld3N0O3OszNdJ6nuYWHOk9zmxvLSo1nbY8ff3MYUi58uHvedSvietiPpTt//N5H7Fubk4dERJBqm1zNg3t56Do6JfUJNM/tFqTjyOt+K5JevPpitdKgu2bXVedHjx4kWa82YI6rmy9Sws3dlZRx6L3LiezAmBh31fTiXuZy6T6mJGq2Pb+vNiFyl85VMbUaYcf9TtJKa5NUPDR1KULvDjuOPSFqUwRDNkhbkhWRqEYpAwLrdX9W1pnzceiPh/F8ezHkdO8BHj16dDheXd88ZyFOXUAgqeShNZGUQdUdKQ8sPtcpJdnvp5dy547NsClpYTETS8ksmUyS9ZkSaBZb993TZ6+Wp1yW1q+I9006t7m6zakkp15BXX+vFzUfH6zPLi+m1eqypPy97/0xB5hpkW1ND2C4R0rJzIb1dlk9qG3OLoFM0ZZdNoR1PYuIWgBrVVV14cKs63VX6xhAznLYjyxWur4gSaJ791ZmXa2rfkVqw9UPfpz6tdbWmmbOJGkBTIvAzELnk1RjUBaCRLgBYZ5zJjph8cgIgq4vSgCQ+lxyBhCOIJyfn1fTvE5Phsd1nr1VnevZ2dlm8yANuT9b5VW329/evn6VnQrncOLSXz5+HFm223Ovdbrd9UN5/8MPzy7Oq9r+eCSizz//vE5TmO52t0wwa9c3r1ORqjUBKJCUTPX8wco1aD/PNaqlam4Wi3Y7zFOX5TBPHmHs63vrmep221GAqnozAndDL31SmEdjN6hFQ1E2MDivCRpuZuQmKUqX3fXybF367jiOL14fCyMHzJ0zX95bBVOZ6zS3CGo1lp9VDs99JqKmc4a7Jx7Q9YgsQZjU1BABNViACe4OiWByQkmorYZLqzasVi9e3Im06eCHOxSxYVVEME5HZ7WFrRTIWTabFQV0rhHR972ZmRlnd0dK9IYOYimRO0dESWIWItH3zJxUT+HMWhsRJHGE5dyZmQjVqqXgbSUKnfpAg4hzTgvvoCsMoLXWWixmtjuIqJQSUWutZpGzEJ0KYBahmBa0xtLUI1FPjw3i7ua2NNAsJt40VjccD41xChAe9g2AB5yhqgtMwt9IvgXmDpCIADBri4B0d2HsdjtJJMLEkYj6vkiqpaRh6FLmd5Lv3bybd/OLOi1MiXIYQwhmP/zhn0/jXRZvdnx4ft7lzV988md/+Pf/p3/5X/+3fs5XcCJEeEQsjoO7pcRmupw/ElHOErFgBP65NZ+7LweEi3rs+/79999//5e+9uyLz8e5OZoqSRqqpc8+//yNCv2yEuZLnRp/KS8+zJRQiStiN8+vP/3x3e3dH0d8Pv5h+8d/9CeYy699529897u/8vBxv787jHMlitW69IOUjJLscLNTVq1jxEQm2g6OFSHd3RyltGFgt7bbHY+3sc7nmfrUa0qcO2emvhNHdJ3X6kmKcE8h7sZiIO9SWXHLOQOszZb73HKDbIZKaiLoNpYvKL2X8QhnH9HmryfrN/057XZ7eoY41PmOS0mFjJhQHaO2phNsFpfuuLs9tHYz7XZ3LxO16ArBzHWu6plS13OWbuhhORjj3GZtwebQaTZVVo0WU84QKmGlakyzMYWbRMPddb241wtjHOe+dLs9yDFN9PTZXgRf/9b7SHF3fWfwcyrapE4T5FD6nfnMMobh3r2LXErfdTmpZJ71dhxf3r98f7PZdPns5uYG8L7vx/HQXF++ehqhN7dXrY4P58vLhxfuOtaxp2jelh+kq9c3V1dYb+Pi0ddKKdrm43w9TVercrbd8vpse/W0MahOx4hp6HB+tn7y8EHiPE/uRg7arO8kJSmZk6SUZjk6+tz1wml7tiabiBghOVHKTjKRTMhwdMJbl7NZk0eRtGLOxLFdrx8/eMzq8920P443d7fHaTq/vx7WYjxPdvSK/WGsbWp1mlolt+P1XPK6pzQ1iuBh2KyHzTzPgnbYXx/2e4DWw/1VdzbvU+ZVBEWodE1kbtbChGJDyBGJYE2ncTyAvKRuyFQdAMbpuD9cVzuknDabs75sthemtq+vPjuMTXWS5Pvbdv/BRaIkcgT1TtH1GxBlXgmvAIroARbpQUVSZoZZFa7MKVBBLBIAsWcmqbNaOxBa13X9elUyBXMhkUQpcwF3zLlPheWuBZC6br1aDQADkyHa66sizFIsEigxp5yXQK8QBSi7mza4harl3EzD2pSzJQZzNKMAdU5dSiRCJ18fOQVRUNRAJXZJwUnYMnEGifGI1DhLyUTUlcyM/vx801q7+On5NE1hDc09qrtGcJwcNXY/XYiYBEwg8LJFCUOQSIhwSWxiYUzEwpyliIhiBiWKCPdACCXmJExdSe5lGGSu1Kzv+xVSamrkAT55L8sGZETQqV/SPU6e3ekwLOdlt4/f0tZnAAAgAElEQVQjOCeSEOYgSiVRgIHwCIe7eyyP8nkYhu1ma0MnoFbrZrW+vHychry62KR1t9mvt6uBmrERUeLSnd9/QF2XSu+16uVIgvc++uDewwceMdbZLKjwcbfXNq/3Q4QdDruGmRLPd5WIQgTCuUhfSqjPVfdjq+YayVmXLUGjaIFw1ICx94Ulcy6ehckYzdvU+jWndQKzR4TBq9kMaoRwiDNzDkohoHA35SaCzZPVsO7jzkmPRMhOCaAi0pGzeBXMahYxgwJlBRFerZPDpXJy9mAurAlKelQatR7riaYAAkgcYRa+lFnGYruFiETIeHSC1xF1BjKKBRFZmAfUsQQHGSKUQGD2JQJHbzp7IpZb81LF4yCSRERchJfOTKHSqhIFc3JXVUhCSmBOKhJhp0AeBfNJPi39J0sCVWS5sy56Cm9aVoVIFvPN/eTyLT1FX9n8XCq4YeE4VYxCmJlPkU1yWv4zIqC1LWlFd9hSqhYIBwl9JWxy+tpLUhFEsVjSQuHLm2XQ8rruDmhEGBExgpN0qe/63A9dSumd5Hs37+bd/KKOAQKKlKjOKDndu3cv5wLgcDgsi/VTbZ8//QLuXxVQX3H5Tpfy1lop5cu6LbiwqKmrA0ipEC3nhf98V1R+Q01dzMOU0jAM/+a/8R/80R/94ff++P8Y736aqPz1b3/zl7/2a9/6K38TOFsI7Msb43/a5ftZ5bfcF1yTADCRtu5jGq8elBzyqhtwedFuX98+f/FP/vE/+QuWoODwRBxgDzSmTmuNEAovWdZDOUzhFTUOiQrlYOaulDB45pyCqGsmvZyJZGaXzITsZiLB0gAID26aUx3WmQg5rWq7QQBBSgJOvqy0ELHwpGyy1tQdbFNxrulBzOcr+rjpa/Wjtk3TXlJTFWWLlA3NY2auOdWho/MzvxtHSVMi78xZlNgkubiV0t/ejRF9i4mihHQgV7e7/a62mkpmEkCYOpbaDSWlGspmYWamQBJT91BrCExgJeG6NKEVqEZrAJdxpozM+UzYD69mQi5dyUU01Dy2q/Vy1jv0Z10a7q6eS0dGrUupzqQdIbJZ5JyWRxCRmOooKVJCgFInVWci6oa+jtfBjQS1tT506KXrpc7HcHWtQYehtyTHpnUeZ/gZC5nWnLm5tzZrteYUmj3YjdE6Dyl5EGQ41fZsPTxs1a1Nubi3KepR9dB1vWIUaVGOqDZO5HG/WfZYlXzG0lGEkGaCzg618Ti3WVPOZsRS5qmVszmkkqw5J9bEnCQnNxv6bp7a2PaDMDhPc1ttur7foh68VZGakptfM2O7fhDeE1C4Mddm+8PhLvG2y32zFE7hDifCiqgKZwCtzV2/CjRJQ7a1he6OB+Z51p1plXQTQErCNJgVoQ2JGqrq3j2vZeNauu6yTR2lFLZhtpz78ERA02OSidNMwa3u3dW8BsfhoIROUsdkDCbObjEd5249wGYCoGQMl0RlAIOsEEI1VOFIQl0pm67bSiILN6Vwj85BPtdp1itmzjmDiaUAILApESWLJfPDXemY3N15kk62AVc/WNXaaqiDLHdJiMCl5C0xVxCC3NnoFslDxCiEwiAeMc+T1sbiuVCbLKKxpJTJ1LKAmRGp1hpBS9UMwpZHVqYwo3AjDkkUMCJbjqTcxDQAO1EO2E0jJMJBIgAz9YEc5mbeqkaQqaqqCC2l+HBa9uwYLASDLxdpXxYilwYZYV/kAUDMxADIw8yIsTzF86ngIwIIZgEwa4slVkWkbiyIiGbaqlfTSOwa5t4lAjBNU5i5OxGG9crYOacAnACmVmcL13BHcMk5dbPO/WZNie32ijgcadYG4mUvF3BmkCdz+NIJQq4IcnOn3BWFIYfJrGwKsMENXKBpBGukAJTYlkS3JVNDSDstopAvn1MEzpjL0VjHcow1QlD3yzewhTcHlKEZSmCCK5pMLtBkEebFjyOIxiIeCUamlFLuUhlbQxCkCKfkaAgEgZndQQF3R5g71XbCmrOA+dR4uYifJYRGDIATJQBGDW/WGYlIhE4AA7yFKyw9PQakU5lnYikEFSJYCw1YQyotkQDlS9oBYumaISIzuAfCOUAsAorTd3E5lFxk1fK6BsDMfMGtn/pPnYk4FQ8l8qXEZTl5iAUxdDpHJqJgARGxMzFRilZbKDQQjgXw8dUnEiICnRKDp8XRQIQRGEyxMDRA4fDFZgSJiLl9WSFj5v4Oxf5u3s27+YWdU5qNBGzQwHd/7bf+5//lD27v2mp9/4unO+bYbO7/xm/+q/C/NBPHgLu7iIiIhy4izUNVq0hOIgCpursyp5+j9/6Z4nzLeuey4SnpN//md3/lX/pNhzhIgA6eQWXB0J7arxGA0SlwyD8rU3lZAhFZIL0Aqtfx/GyotdV298mPvt/l8t6HZx99cB4GbzcRchz3NzeTZKzWmQnh6MrmycMPlepuHFM/q3tX4IpVxy6ccxmGgWMoEQkWbdjfjLfPp6vblyxVCOuVrFZnxHR5f6W1SLpX6xG4aXbzwx/+cDr6+yt0XQfOiEQiS0qRxPfHydNmde8b73/09Sl9s+ZvTvG+08XuVfXXOhSeW6GyzUPuEnPMXjCPU7hZO7pUEDNP27MzHi4slYPq6qKXqA8vV33iF89eHqfZJUCVmKQLCfr0J58hErHNbSyZwqaSM+J4dnHmvh8PpjohOIksT4vVcHGJ+4+2x+kmpKaMv/arT6zKi+e3rXJt9oM//5ExykDTFJeyLp2JqDupagSt12uR/P6T9z548p4ZPXv6Yj4e+hVtL87O1heb1do1bkgQ5tFaG8GNuJkbkkXE1e3V/nt3EXF2dla6gxlNTZuFh9a2/+LzT3786feH1cQcDy4a0871ePXyddXrq+frzz77SSlHkJfSd6VfrS84eoqeKNem55e7iBjWK05F1Z/dfsqYXr64dmvmx2EV5xeX0M00H3/82Sd3x9fPXz+vTVK553Q/r3OfH/blQa0Vdpjr9fMvbq5fPE2eXz57OY27u/0r4vk73/1rm23e6xdtPhzv7NmzZ9Nxn1Ilrjmn8ADz+eW9Dz/8equxG+vrH/60ztjUUob26IMH/Tp5DFX3d7ubUh4Q9ymzz+PVyxevXj/fbh4QpmFYV0U1p0hht6rTXK93++sU+WJ7Ubr7qQhonHQ3juNuV//hP/xfc7az8+F8fSG84jgX7m+v9yRztdu57pgLxTpsm+jR+cV9SB36BwHNfafNswTTiGjCzZTm6Yak03CQd3L56NF7ku6nNLnNWpspHUe1qWqA2GYWEU4y9ClH4tgTgFrrkdjMlRGUH7//y03H/X4fUUsuXZfdqV4drq6+6Lru/PxeTkOXe+ZkKZjyPM+tNcBT4sG71qq72rju+yVN168GOjuXR48edcPqbn9MpQPnkldB3N1uU9oR0aubPxWhknJXcpeFqcuUSsrn24vf+O5KRK5fX3362Y+Px4PWWX0mIgQnKQ1OxB6cuItoICampWjCQ8lhHuvN0PfUKrUKIpGDEId7AjWP6u4erroUe/pnn710y89eHG7v3DHUuUlfcs7uHgE1NwZJCCWRTG4SsAgHRSCYOBiQMDJ3WDCFEAuomcN9VmPmLEmE5Y2nc5ynZMndVTUxVudDKt0wDOM4RkUVjcYkWG+3ZSOiFBZgMWKNyDmnks9X6zmapLQfj+bohv7Bw/NHj98rWbTOFMEcL189v767ntu8/pOVhV+9uKrTHrBxPorzfm93exipcfY35Y0aAIIjbuuoCfdS5IGHLXe99FTYeDo2JImEYAtCosIW7NGin1T9BE0AMYisH/J60wHOiavbdrOmcwbw4DAEhYUrzIWI08IQn8faqgkxyNabLkgDts4JWIeUWa/zStW9mh0nMIOFRHpmJtKTUyYCo4gwR2szMQQZknJKLjWJ5JyJwiOFNSbsd2BGtCmaM1GtsxmYUYows8ji1IqZtdZqre7RGogxDK0UKV3puj6CTIMBmoLH9hak7ktPq3trEYQIU1WCmMIMiDe3bGKiUKWI0OpN4W5JEOwiIg6zeNNVc3IamZkle5BHW/ThkuI2W6jwIUIiQsSL5BPOiZO7Q6OG4k0DEVM4AnCG+ylJGF9CO3w5jQaRI+AGkq+gAglwDmKLhdLuNs/ValV7J/nezbt5N7+oU4JgzURSKjBDWV/+x//R7/z7f+tv/4M//Pur9RbR/fpv/mv37n/0Jd/8/64aiQCIkC1r+nAg+q44FABBUuJF9f38pYmf27BiZssSCBGJiJ8ODHMaLgEHKgCEeBPOp5PCr3zFpYSL3zIblo7OE4512d9a/oHaNB44mpBtNh+Uck6huURCJeWxuSMF2BzRKKyPNDeNxFumgZ3gHXm4Tq3C2tFXAyVPTJ10cJqpCScTVJubEmnukvd9N3RnQoWSgyLl8JjG+YbpmDM5Ut+lZhNZTuiDcqJEFEyVOfohH2vSKkpljxTD1soDp3uP2A8UBTxJF7I+tNYiOTmZ+lw5gQJdyl2XJCWklEEWMHcSNqVxqiEkIiVlZTE3ghcRpnB3N02ZS952Oc1u8JlTlDSoa0nqrkt1G8AM6gccRxxGbS6Fixu7tsQZ8AhLnIXAnASJfGpx6NZi5s0qt4FFSlm5wR2qGu5us7bJFGStSBFQYnCE65QlCNV09GgRxoIMIkJzyzmnrkg/72/GWQPBFiYxrzYlzbIeeoIVCeGqjVxnnWs/nLGou4oIuCfumyZ26UoXQeqaUqrNzDNH15rqvNKUu26NmMNX8/gSQX1XsmcNzV3KXbeb7bjX7flFRWOVJMyBvjOE9gXsDMrVFJn61fp4VMbKDSnSOBo5tkMvmJnNnCKsNgnrtXVqHaVUFSE5rXKJC/fXHqQeao1oT7lyVoYId4EZSOZz4JjyMUkxooKiS5YoQNAwDQ4p2Q2wrXPRFtPUOGVCjtD1el26XCdrOgoJIYsw2UgypJxnneGFxSSzGZfSzzq7J0SIEEVz88REHG4VBHO1qLBuWG3AotaphqmEwZunIikqyJbayOoJXWdcEJFTIiYLp4Wz7ihdAaWUI5BYhIUIprrzuDPrmTaEnKRjygRqreWcA80i8KZHkSh5qly0trHZNM0HNur7PtTA2lST9KBGIFBlastlTTgTUTgjcnhiKV3JZKBI7Tgf9/s6jhIu4UkqgiOIIWaNucBBwqAc8HAhsEhiTszBTOZjoKhZUxDSApfPeUFJn0wbd19K+Ders9qIyVSnFice+mk/woBwjsQBIhcQgxTBAY8AgUPIBczu4aeNeGYmIwLIAsSnTTzmE1IiAI2lX7G5eyQOAuckIpvVdrbKKY3eFsCDGTiEmT1Y1ZXMmQyhbiDWQCJJhUvpzUK1aqWhL0QBN4IwJbepNlsKNppFEXILFs7ZSsIc0mIpKCEnUMA8ECAi85AiLloRsBaYUDl3g8MM3kyXHVemRAz15mgaAAvgfKImwoIhHkLmLYQh6ogWYmEN6nD3hSDIQRLJOMxDATUOJxeJo05ERtFVTGILpi9ZLHWewiREiCAPwANAopSlEYBYiImJIUVygEFObsQRTrDEwl2uABgCpyAi4pSQ0tKDJe76higIdw9n81hIBm/3IBcbj/gUfXPC4tgFL4S9ADwC5oiANscbiziw0O14CQEuQAgzuC3lOksSwd9A+d4etsoC+WBmP8Eeg2ipDOU3f98BYeav9MEsVAXi0652BPFblOCbUm5fvjIt8UhagA2nnZ94y+KNt72zxEpuHCkQC3vQYeB3KPZ3827ezS/qhGdmAbiZ5SyBAArS/cePV//2v/MdAHXy0m+BtDtM23X383YvzZuwLNh0M80pVx1zYkLUNolkSUJgMzvlAf6Zx8xKSUuQ77SRD7TWMlPEbG1KuQCgFJDy1sfjk7RjBH9ll9OBeNMjBsLS+yYIRsqZxdXqND//gguddzIPqbbYzcd49UWdajx69OTBEzkc7OWLq6jzk8dngY1bcs+unQQLU5+RMm/WKcQC2mYNT4RSOmnQse5SuT9X292Z8EFoSlnuPdiCg1K3HoxSbnPSauM4h+rFWZekJ+kYicACX952G49uQ6E8DGfwywmb+ZgOzbbTD/T2s2k4kODs0WORzebs45S0Hm+ffyFChyyl1fF6N37y0xdBdwoZIdR1/XCZycim8DbkzXZDuwlXr29HOZAZhZ+dPQIgkq0pcYRejb4Tqa3fsJS+UBSbj2ba4CAOyCoxvvsbvx2h3/uT/53Do+pxvhv6Am8RcXl+roaxtk3ZZtld3u8dipwMjJD1+pKAaao//fxTikhiaSVdF12mT370g64r+8PVi5efc2qEtl4lj9I8AB6GoVYlsBOH0/Ew9clW2/PH6wcAn52v3WJ3Nz/74qfvvX9eMus0Tvs7wXD/8mHJD5+9nlOmppZTn5j6YTNNXOfa95UZHnW93axILs4frlb358k3jx+P4/TjH/84SfzSh4/XXV/nw/Fwo1avrm+poHln8Eb95cPH1st4zfPsHenQOWLeDN129RC2efr0qepx0jbNxDQIg47ruxdXpm282wfGtKrrdSbeEO55u7c9e///Yu9dfi3Lzvuw3/d9a6299znnPquqq4rdNEmJpESKtGwpCiQ/Ylsy7IkzDjJwkAySWQYZBMg/ECBAECDOKBl5EsQBYgmOAhhIIMcGBPkhiXqQoiQ2m2Szye7qet7XOWfvvdb3yGCfe1nUC9BUqQ81qL731j377L17n/Vbv9cnHn2uQd997xtXVy+6Yf3W+m1IOzk96ldpP9nLi3E3f6zeWt0yrXOq477O87jb+auLD1t71iwxhmb65Om3ILvNOnWlqLJbaONcNuvV6Xpztjl6dH2ze/7kAujh3Tw5eaQEJj/ZDJKF9kazAP79D79Tq4/zi0/Ms4V1qy6VREiUBI5ad4IklFkSIEEUrKpzna89cjQKFqajXGgow9Fq5pgQO2dtNk2KijxM7uzDsAK4trYd90O/WgIFL1/tJIVDUhnCaqt7ZnjsV50SzYRqTRgsuQPxrGZQR/NoHiyN1AKglCdea4w1E3lORNSvuyQ5CK0asfYdwGRBkhJRID3MkswsWuNgq1FDOXOYdsKy6bPcXw/uYR9+aFMr2mzcGzFPExGoeiyR8BHCcJacMoQzcWOm8Fkba3NTMHHXZWZWrUvfmIhQxG0QIp589MIjX13O+70GU0rFEcww14XGE5GlzNwsCMGBCE5BAbgdIh2XjvJYCkpJaOmSYwIfZHKtqXMsa/3UFSJyhNVaq3fX1xRIKZ30+zksn649gwoLcYQQkSz4ctm2Iwr3aZrmQFW3cBI+PqpE1Pd9yalOuy6LWUupnJ3dOz49cYQTXjx5fvXyOXz74ulHUHODKQy3KPjW9xWBcJKUnFrps2fKJVKCLNkzMHco3MIollRjZyfD7ObMC4QhEWZxgt1cXwawPi0A3BDWSEipOYGZKXGSRSXoAcxtZDAxgWBoHp6SlAKEO0xAJBEE5uQ2AxCBITg8SINgHq61UBlKMjQL9WhBZO7zbExB0ZyCOVm1ppRSIm/uoW7kRBTmDgEz930BoIrW2h2vJdIxG6EuWuLWVFXnVkWSmRGkWfMAM4glaNGRBjMTGeGuzTwWvag7mFiEmBe73eKXM2YsH9SLZc9s8SIsoaBMfPABuruZqQb54YVEUEqptbr7naDUzYBAs6rmFrFcIyIiSmCFHRp3yYjd+TZ39NbdEQfzHgC2FKquuiSNUoBNw71W9q5LkghwScL0Jr7lzbyZN/MXFfKhW3QsB6GGCCDayIy7lIOk9NwUnNCvN3ctdn/iePhtJQ8B/hu/8etf/OKPnZ2cp8wEmFn6c4K9ZV4nBpcNQ2YOcIACnEp36GRdrBo/9AoLxXdn3/M/RT4qUCDz0K0y5zk4yY+SPtjtPy5pEq43l+3jp9VDHr69vvfwwbNn9f33L5lxenpvs7o3Td4cOlGrDGcGmJwwDauu6rJxnoVLHnLgurlO+5s2RxulK4lYearDEHnAekUk26C9mZsmpiwdCZEwmDgCEs7RIhqHrTIhnK3GNIdVoxZhaBj2373cfrSrOxqm/uQIzA/feUuo3rx8cnP5PJN00ksWoN3svOmE0k9AobQ5OSWfx93UzM9W6/PjdW3b8ebl6JNXp7BHb32mdAmR9rvGgW28VL0WjoiTZRGSs4VbYjBBhGvuOfHjx59Omb/x7rtXF0/r/iYnOh7WJYMg8+TNWPYsnLYzVmtpCHOZR2eWoT/pShrHi/31lbWRUFVntzBt28vLUejV1bNXFx+DZ4b2RarTuB0BLydHXdcREnNCpP1+P+n+5Pjo9PxRre34dN2XXMrVe9/4JulJSgTzaT8Ly8nRWVfKenPFKRISJxbOxMPlTZ3HduSSMonEsFmVbnX//OHJ0Se0Uf34iuLjb718d+jKyRd+MtwvX344U0s5aoMppjG3hmaU+i5yUui0m1DG1RBD1x2vN/eOH8+1Cyy9FMEyIDqY7V7xqydjKaVPkjpJKxIhN14PD10fr1fvnBx/1nhq9q3tNPcnR3nwlNfHR5/I3cq9TtM3mr9kiuY1tKolbTCLqvM4XXskbQiWqe6udt9isVzORO4Jsjm7e9evN5u1g2Uya69S/jBxpDit85STEENt/+D0AUtpBlBnPj558tW5XRpeiqyD8CPnn895pTaI96a1TtuIIgSAgxMYVW2edzE38zVJYeokDWRp6DaSq+ul2uQRU53GGq5df2Tq/omjPgg3N9eXNzdxCpEUTGOtfWSW0nekNYiMJVIyb5Npi7Y3R0m9MAulvZtDnZpHpeCmHJGZRXlGjmhIqc8sMOR8HE5ZosVEyMItZXjphIwZ49RSSm2uSsoA3Jip72jaVxEX0q6b7p/nXLJbP9Zuv59eYYtIKTOTqC9upWTNHMTCOXU5B3GKsNI1AqXMqsbE2TMzzBHuIlRKMSfcdm3PFUxiIUsxNYm4Tep6G2wRdwvwQ3F38LINZkEMCnD48thenjex1IMHiIgjbKkqR4SzE1GAIMZ8yxY5WmvWlJl76iZXtt4YpD63qg2cUKiAnFjoUIZN0zRVg6oFoZQSQa2piIW7ELuIqvf9ICWBI5ce5GhE1tqES2Kn6BK6DLOszggHMcIpQMtbSULeSimNATmo/D3cozWj5mYMCgr3pspGORkZICEISmA3BopAKzzA1SIBRJkAQnNzOAHCKRjmS8R/CgazJBaPOcgBcIYIzFoYM4cIkbAg0QKll374sCBAQA7yCHDXJUq0q6oWoOpKAUpCFEaHy046ITKXlA3GTIllUaswQ0SYJRZlhmHhjQG0UZ0igMRLD7z5IkiFqtrCjEmBCJZIogPhS8QMug0PcwezRNgtBbeEA0VEEIQgIi4iwYsXEmbBjOV7SzjLwrItrkKzxSB42DheXu5WOhQRBwsi1CwsDBzIkphSMAW5N3Va4mQcOESJUmCxpzLjlsRcBJ5i1txjqeAjYlNvzWoA0AJa2jGBNyzfm3kzb+Yv6BDDDMEQJkcAMGeRjgJgaENiqIMNJH8WESciarrs5CXhpu0f/aP/kRlf/OIX/+7f/fs/97N/PYm4O9Gfu8ePmd31rgdi+QyQJOEIH5A83MkXr/ofwXt/6n/dAkgsO4A2TUKHnUVhnsdN2Dn5KFJL2ifJrhFIsYRHG4R7kbaf673TXiQ7galnNIIeVlY2a3Ni6vuVtTxPVE0X2WEQQFmNkyXYIoYRsWBRxwhSkd5JmNx9ZhCHE5QoCTFCgcakHE1A7I3MJFzgbCHhvV52NO5izJnz0E91lGEzsO4vX4QBJNaCWZSjagVxzlk90NwicTgodyVpi5z7kixxFuGhDAQ3M5EOIewgIgaBKlHucufu8F3i1hcqBeQpIipjGLpUsrsyw2w+Oi5mtdk2J5Q87Pdjkr4U395spQOJaq1mAHrhknMPuGmYmYeyhNdZuGQRZiZ2YeQkTb2U1Gyyeez7Mo6TMCRJaz6OY99tuq43WYGSpCE7u2O3243jbtHFRaSlYkQodzIULixX7gamCGoWK+qIUtd3HqRmFppZYh53u5GxazMP3YPLq2ciAsg0htYgHJm+SCUhkpMQZ0niTF1fFJy7VLmFNmHvOxay2qZSTlpr6iaSU9/n1IdPPZ9FfTqbSqmcKrxyKcIlrKyHtxKfbbcwCTOBMDgkqYaOe1VNrSZzcRkpbTlls5UqxtrmqUki82Zuc5sNrfnO6TLnLJlFkngHsHoDqbs2TfOYtPVaxZxgx4LMtLhkvLXG6Mxz4uOSO/VImUrfml1XbcQa0HkeO+5MyS0JHVrpwmGwpnWa9x2BRR0SgabhzXuxFFqWanA4ecApXALFaTBvKSUQlq0fJ4SBIM2d3UougHsoe7Q2Rczm4tHgKhTMjCAzQ3KmxVvkZhrBAClIjVSFWdzFDct5E7A31iB3QpgpwiWAnFNOya16C4QRjBCtuvs2p4SooVunHRDur1hOAXWrIIYbpSVrMAEgqq5AXtbW7k4e7q6gBCwGPzdr7ou7SVgo5wz1RU0XEdNUkyRVcweYRcQhQQ46ZHW4e1AQC3OCtSXj0RG0bJxFBBaxoBDHD4I8saBDpgA86OANW9qsb+vaAESoqrbGzPv9foom8wCSJWN5ieFwdxA5lnryYCIzEykA2qzh1FozMwbl1JlWd6+1lrIydXVdGCHhnHMW9CklIt6zwWF+K+E48Iigg3ObsUSeEBP7AQkAOecguFGQL8E1ABNYSAt7LByfgyIorO1dCCWBKUydIeRoLQYRt8VIeat8JSwaFxEKeNOwGUjoI25PlS3gmTwxhSpywmLvRAQx6LZO1i2YEotHwAMJEQQ+UMsHxWKEm8WS+HKIRAk6/PWQS4Q7MeWSTWIWpfSAtyCihkPwGpa7aFYwtYglfOWwlZBSuvvYXehTs6X98vAVj2Be7rFwA8ndKxKWi34rpDxQfIvh8nYb4rXDA4QoiXloePhdax8xc4SzkNbl95CIEDiYFohL8Zp+h1R6Jj0AACAASURBVJbViHMQH8JF7zZ5gwH3MFvK7IUpERlgRPHDITBvIN+beTNv5i8q5AOS3LFdP6hPXTSSuQOA4U4vSQ2QA3X2GpRiZncS6kEguGP39MW3v/v7/+ZY5N99/19/9Tf+l7/6Mz/13/zX/5OUz8MTbIQArQcIAoudw5h7RqFlN9kQAU6AuHlVao6gREBtmLOwQh0PUoAMIG7BY2jHKpDsRAowIGboEJC7j4RggEE/WBogwRoEkHUGv//hB//35z9Fun9Ljz5K9AyOp09e7m6qG1ZHvQddXeg0XY51LKsrYlVLk19XXOfVQHnQ69OCxydH73raQwrZW6rFJlLaSsfCKyeSDWJ3H2mXVqFwpuNAevIqIbfupiH25/d64f1w3L318FQix67W2cS6nLN7WwLWjHN0x1zu7fy+TsPo2PuzyfeKksv/vHp8o3Fvn/7qM/vk3s7+9pf/g8+Xi1c9bb//bh1ubvjb/YSjsT/f/PiL4Tu76RVCVuXeo/KJkt+y4RFHOTk5Oz8//fZ3/uD9979duvbonQSy1XA29GWqF5afQezkUTnlH+/X/ac/+yjoZj85/IJtPH1bqM6w0P2KWD91r1XbbPq3t6tuqq9EpkhVsTcff/rn3g7XVy9vnj+rub790bsfBuP07Pjx+cOm/PJ735nn+fz8/Hj9l5IMv/fRu7OfylE2uhn7480G++sPvvvs9wvvh27H8xwi+ymOhtPvfvCsOh698/inf/bn1CTnbqSBrd1fb6D2e7//zd1stYlTHG3q5uhY+uPzz/5YHYfrWLe52403J48eKX8kqykITtfv798TlHl/4fbK7WY3jW5r0D31k4jhWHLT7fbmw1Lqb3/tDyX5PG21uTnfjNcR3fn5w88/eMzSffu9bxj3XTl66/ykjo//3i/8p0n8ex/+4bfe+6rivScff4+Qf/5v/a0f+czjr331N+bp+uX05LvXz9zkRz7zuOSz60vp4j7D/8bf+Py9+ycXL6++/ntfpc5++gv38vCJVxfzt178C2sdn7Qyba2uyvB4v+PWiGJ6+fw3wieLP6T8kVH7g+981Nnp8ycvX716VXr7ub/2BZb92XHpEludTnq2snn5/edPp5f78fpmfrIapk+c7ZW3T69/rWo7Wt8/2XxK8PDq+Y4jiuST82PD+O99+WeOz/p/95v/9iu/9s/N9NH5PW98evao2+hW92mou2mcdsK+0lEzz3MdYx5rPHlFz/Zey+r+evP5Fu883+caCWxH56d9z5qsRMe78sHX/lBiNZ62gKntW6sX06akVasmIimTJAjWVIPQM6/k+mxfPwv62MuHIq3tjqI9mJG7jVCGTYYdQQvnbnQmKdWevDp+0eoYataizWk6arUygIubF0Fb4mptf7Q+Oj29Hw3rfBqePc7m+dpQx/0LIh3SSavrF69mx02/OgWdFFt3q88MfFmGUbqXajN3mMaWB1IdiUjjmtNo0O0+ZEzhTMjmnVuOAOeICHgTaacn/fn5GblVc+HT733vea0pnM0HJ4YgDerQ2eal8zuM3Iy4kVTJbN6UGEJLJgcziwQzVHVR3wUQdrA9Od16vWpdnqANVW+9X6WUZfG9MDPTfrcs7l80W7ZSAHSrQY40IuQUKSVmHoaVEC30TTeUysM8z0Rkqk+ffFxKsaallICdnp5K1+/nml3CGhk2/frLn/20fO5HVPXDd74A8K/+6q89ffVtpjExEScioQNINg2FOQHH2TdJxqqS4CF934Ol1bltmxvlLCQUmJRgCnc4aVkE9AYERJAzB4e59P261skmY0Axk4AoxyzuCGcwgWMzZJJoreXbTxjTVKmpRhLrcoe2nLq4f8YRkVIgqhldXiAcbkQU0K3vGo9gKmsODkpdqrXWsYlILkWtSY7VMdy31FFhdo/mDcFg8UA4+TSZq5kvjkQiz13qMbk7NQuAg0MXp6yoqyxhthbRolWIl5SyNm8NZqGa5qZEaLq4H40pCARmRIpgd7dovuS0AAC6JM7UdD6gqVhs3pJyd8tOz+EuhHXfly6lJCKEpPMuiFAyVCvAwlnVFZ1SCzZJUDLz2QwkiIRY7JecmVq4gRa8y9srJZGU0rCSkDqsc9d1fLNvrbnB1dQbLdltIUJHJbHjcq5a659/W/rNvJk382b+/zOHHXeHKSLCzPb7fTOr5izdxeXNb//27/53//1/u795iUW5v2RMOyIgkrJ0TIVoBDcwKIMz3DFNylwS9UzJGzPWUk9Ez0QftKpMwQIYMqPk1ND8rmWKDFBAD6kt5H8i0afqbrcmcFDXdTl3JfcUJkLuvpQRLQXKWCw0JMuCyZtp03EcU7/e7acWLpnBFuSOqOqOg6ldtZo2V3MNNAQa4MRGFMRAmFkLbbIYykEl9ymVxahDFMJEbAwVjpRYhCNCREKNYolO2Gt91dpzbU/H6Hd1A7oHK7odRemIh+yJAiC3cOIUjJmlctBr/n0zU9Vlv3aaJiIy9+Ury3uf5q3aZNbUqmoNghPmVk0XS1IKT4jMlANZGxN3qayrIhZaM2fi4pHchKJPKXNaEw0RBYHZK2V2xux18e00N0Pc7HfTvFc3p0gpzfMc7sRxN+6wIKaUUjkInnDYUS65E8lEsjSqNZ1y4b7PImzWkoRwx5xT6pgTQAGfteWU6lgJmUISFYIwsxDCDuF1AomI1prWcZ52IEsSKR3qnuBLBj0tB7nsPUeEWYvwCNc6tzbnLBHGsmQhODNSl4it6TzPEwv1fd9sykVKlzRUoxEF56BE/Wpwi9osd72Dpqq7sTWFzyWhdzUmBU9uTZAydUIs5CU7Y9a5ukloP0/NkUEr+IZwlvherf1210hyiINHo536jiWY2czt0MDcCQ+EwS2ZLRSTpUylJOJIKdXZEzptqFMtWTZHvQjtx23XddqcOQEuiSQt9Ivk3CXp3DlzIo+mU5t3sGlVUkkQZyhxlLSExZODqtkNsAP2IrNIY2mSXJI7KQnU2+yq4XMzB7NgGNaSu5y6lLJ6mEZrrc5tuUwiQgRiD7iI1KrusQSZ3HbDxH7eAx5g90XzJ24AOCdJQomJGVmCBUxwODikZCkZkhzULFrAQhACMBEzC6fMKbPk2822BTrdluCQExJImNLyB2A3iOSF2Fz+r1y4uB+U4vxJgx+kdBARCej2OxZhEQvzFHctOMt5Xn5SQBwHud0fGeC15MMf2kF04lh+QyK+g4V3HxSLxPTwdsMTIaWUUio5L+kdS2n4cvJFJOcsnBeECcDi0Dvn7s1MDXF7JK8fDxHl1DEjnIikZHRdXqK/tB0eaACWXpmlvDsCIkhpecjTgXq6Pb3hC05+jTQCv37O/XaWCBbm2z8BEUm3J2H5cFw4NPfDv7oj4pYfEGGiuBMrmlmt9e4qL4UHS7Tn4nh4/Y2/npTyOof22qOeX6usZSIB8Jqa8vDwvHvjr907P/RC7ofjt9vmhT9+E96+Ct39/lv/nqrqIrxcdJ52qO74oTdydylvY13strnhT9bvhIcZbq8t/shbOHDOWHJi7u4ZLNXwS6vwbc5NvGH53sybeTNv5k8dZq61JikiqK2VkkUEhP3Uei1SVhrxld/59X/yf/zj/+w/+S85ZzOXfBCHqKkHu4JkX/JQWw3llPqUSSKbwYkTDxzEhhJpsWWsO4TuozqXo8XHYU0ld7duQwcMMCCBHZiB/MdDQVNikkXgImjNHPvd1CZrhuhgzR+/9VDPcHV1/fTp8wC31rrNSnViTomZKc37+Td/9+vN7Zvf/N72ut9Nsqs7TjZsTlXBzH0nSAWRmEpoFAYKWrUaM0FYmChrbXDvug7Ur4b1yWbISKFCLjFNajWgQRkpcg6ixMHj3MK960h6Yre0siZavdn81no4284rmo820s1K3/+Djyb/ePvsxdVuP1stPUVAhLBOJ+vT1ixc+m69LHQkpczp+HjzyU9+8uLySRm6Ug4fvSenq9U6S1eMVg4jIgdLTldXNyT7m+11my4zNCHYqY5GrYLx//6LXzVaPXn6fLufpvmGqXWFuiTw+sF3L7TOqipl7SQqDqHI8mJ7QTE8Krkr+eTs+K3zR8Kr3/v9dx1t+RhvrVbxuU7zPGuMphPMazW1MLcyrMitH46OTs/6xiKlEx2vL7797T9MoPe+/d2xGjECdHWzr1Zy221vJlf0ZRBGSXJ6fBZdhDDnBB9ePH2eRPY3z8OuEJUlqYnHrC7N6tOnL/oefYcw2+22wLxsToOyWfPANO2vrl4G0u7myqQ+enjyiQdvkaXnLz4yHb/1rd//gz/8WuppWJVM5fj0qOvydnsdaKt1//jtNaE7OSlFhNarIZ9y8HvfeT+l5LY5u/cAWR+8dUalHJ/I8YpqrXWcdH7q0XX54en6nsfsPrnvmPcklQXsw/ULhO+Pjx/eP/+xrpR3PvHj4fuIMPN5nseX3yckcL85PpF8uqli9tLimnjYyBkhlXLclwdkG8aakYAYx4vm8+O3HnNK20/PgqO53nzta7/r7o8efurLX/q5oHTv3luKavqc3FxUiFebI5GSbH1x9axiPjmn+6dHjvWrizrv5zxY3Y821nADa9vbPN4gRMqFRwWpe+x2L90Locu5mNnm6CjnTng4PjmmyMf3z+1qn/O8n+ZMuupPknR5WEcH1Slzl4eeI0fkjoohle4hM3lgnHe7m9Ft3m3dliDEFBFRm4b5DtXbDVOax2duMk+xvdlzqrv9q5TyeshMXRm6JH3K1tyIuoSgWlmQyzpT2RgNA9y4NRORzaYHNcRs1sIwT+oORHZfzMBs7t2c4eNms+m7Tm1S9QjknEsRdcJkt2vcpW498Nq6/7aV+3bhzz/k0QKQQBSyCCFuIYQflv9Lmstrv+oHRW2voZ0fLLLdlw2RiApyDw2nUFvCToZhWF53afRRHu7+rYYfwBVBRMZxD4/jkw2wVtUuyzzPqZNwD2IpHUFE8tJm7k7gu8PwRd9osABaa2AzwLy1iqpEXFRfhwXEAhaEI6W0lD34ASocTikCr2NFctCtZXyBCbfIB1l4wXtEBxjp7nXWCKTEwOJem4nIzG9BFBGxCIIkwtyw4EfCEp0iTWvY4XpFLCd4gaZwh76Gte7CKG9/7ICbfqD4JInQxZhJxER0W7TA7rZEpRwQrntYc6iZRSwaaDCTcCKG6YQADtXqoFuv/B3W+wGUhSzi5NuzgaVZJIJatSWTeRxnqdT1GXCWOwWp3x0JlvMdAgqRJbYU7oCh7zsNF04i4mYwP8g5F2zubmZVQaFmy6XhnCGcl5uFOER8aee7LXgA8AbyvZk382bezJ/J8pVS3DDPlrKot6/+7tcMUPNXVyMP8+b+UAr94v/5v/7tX/h7P/rpL1LOC95ztCQc0YNBfAYgpUaZiNSdKJGwRBMOoAEUkArM8AafiBoNAzQ4bcLaKvfTvNvkozscelcv9MOpLXFr64CaciRWELe6HyOoVm0zqvu423PwZ37i031Zv/et9y9fji2wnuduHEliGDomjPu5TfNXX91sjtdf/+b7Ly/gTk7Y7+IotuvVccmyXveQps2hUrjv5YQKzbPGZAwTKpxQmyPaajglwcnR0b3zE3GpW4OzzVttU5jlLDmzJGbhAI9jzZL6IsRjA4Y0ZRGfx8abff1U199HQHewXTz5zn5H47yzm8aWUvI+JeqGbnWWLDoiJ+S+64nIXQlikfq+f/z44fc/Oh+GoR+IJFuolDBMxDasOw+dqroFB+22E0m7udI6Wi8YchZKqlUngOzr//q3p4ay3swWiThgjEIerdKTj27U6mazOjk5zkerdgFO0Iyb6+suE/VZEOujzf3HD71xa82iFiXXGKebMK91crcwrXOF+VQ9AiBeDevq2pW+71alJDVKUinqs2fvZ+Lry6d7Rc65ME2jV629z5dXW0QrKzGW3fZ61Q8hG5PU9SU8ffeb3yiJ5vGVt2sK2xzfV1WLCURmfnPx9PR0/eDBA2saXs0rEW23u5S71pqH78etOzx4Gm9CYrPq7t0/Ga/33/veNz3mZ88/vLh81mK+d/88nFImcOynMUms7g337p+TM8gY0clqXTZC+dnHH1rQycnwzqffQfbj87UhlSE92tyf2/W77/729dUz4m44O1/nzCzVtkyT2VXEyJC6T5evat7MDx89fHT+2b47unf2I9N8NU/bObardX36/H3AjzePV/3A6HKJqrXOlRJ1wyqlVckniU9gBcFJaD9eXW8vJKXP/OgXCaVVhhW13Ve+8q+kpJy7y6vn05x+/AtfHttNKVdh0SRIYsibzea8i+n65obDwj1iZp5WXV51ZV/HeZxbKAFgq9M81x3Bbm4+Um39ICLp8mo3T+i605OT82lu3LHPoyQr6xZRI8v5/bNwe/pUa9gwFEkrzr2hrVabLnU9DTBp5kO3Di5NY7/bwXmefD+2xFTbjiAQ7nJxI23kzjfbNu5vEkvbX7lxU5qmKeWobQ6K1DNzGo5XhhSYfZ6bUwsa0pA4dUNLGZJ7IkGkVl0I21UmzBaTzlObK3M19VZXJKkTDkiEgdQdufRghrE2N6+H8E0HlrBNp7hd+OPOM3XHrfGBscsE9wNJxcxL2iSzu/vCAR74q7sc//A/DfLdMlQ/+CKDEaG1LWTONE3uPtexlMLMVhszQ3hh9sAOuUuYgapOtbkbACHy0NKlvi9mVkppbRrJF9Isl545ScpLn6uFkwvYKQCyhSELolwg0lmQGzzQFObhtbovlrBMJMyepKQcEUxCYeZu7gBBaOkvDASbRYS5EwIRIGJH4ABObIGCFigkREjCAMwW0KE6LyDwgJ2WjvKFS2NKICxUaBCZEeAagCsBIkjMQTDggKvoUJCQhVPH7q7za8D7NuyEOIjY485riQhy90jwQPjBPxh82BxdwN4i0nEFUWhoRKjb0vK30HpLBszy94NCJ0BkRCnCEfwatPMltYWIVA9JqgufRpCDgxEQISLY0vFnCw7UBRneknWLvZFTYgsnFkm0kPCq8MBmwwchBidVZW4LMF5u5FvwSUSxVD0RcUopOJtFRFuQOdOiO3YQL+fjDeR7M2/mzbyZP22ciPf7/WpYdZ0EQJQOT2sJKaUaPIhLDEf0O7/363/pU59LtI7ANGm/OixM2gxmTgXC7NgR3DgEm2kpkzNIp5i+++SDX/vOe//m4uK7v/Qvv/PTf+XLn37nM7/w8/9Rd/aZXvrR90O3ua3qySAAGUAg0d3yh/D6UihJWlJqQN04N06ZOJGkCA/TuTnCRSgJByCCiJinxolWRzklBKQMHbtcbPeVQR3IME3RrdH1fWttsW2Eh7YWdYaWTP1N2xG3XJbqotHCKICwJAyCu8E8nNw9LKLtbd5HBAYizk0b1IX7iAht5GNJY4jPtLcUpff9s17Sj7qd6PyKrR6vTkFvjS7X8WrH9+s0SmxXnebVVNKNxhBeRYpIXlYNTOFh07RfrQc3ffny5YO3jol6IgbNYCFyM9NQTkKEqhqUUyRo5zoY3LgQuCm3ql1fSmEuZNx6ye5RqzVTFmbpHCkA9VQtruuVrKS57W32xDyksU0UoYhmlanvVwO4MI8551WfI3bElov4DACl9JLl+YuLCvWUnIVzKd0aVF5eXJceOZvbblZ3r0tyX+l7c4EJUQewEPdD7pk73jx5EpKH8AgttbahdERzJFJjb7RKm9GFTYyMoV2vTPs2b02nfkgwGcdxGIYAwyyCMhMzKCJn2Y7jPO7Dps1REQ7X5jF5TO46z3v3kORdn1ar/mZ7adP+aHMukZoqM0SIxYmoBersvVJwcUTzTNSz9Lvn12W1aRWqmjMJxjpdbI56tTlxMwp3nSctUs5O3trFh8wrp7XHpra1cJZUqPI0vZprpMSOaKpJwNIJktXEIW4ro2Pj44Qhgk1nkRCu8DGiwGOcGns3lIGEmPnm6qX5JwPt9PSciAi5DB3M53GvajOk1MIkVzc12DYnGDIzqUmb5t06MVV4dBQdE8ir22Q+DX1KhYWXdkeqFIE21XFWW8GcqGROfTaXvuu21y8JRFwSSSnHqVu5pOoNpkVK6TIFtf1EmBddd50aiJgmxKwWtW6d0A9rcCYkoj4J4OamTqCDuA0IdY/WZievWsGxobUTItgkqwmS2FQ9VI3BYc5E7Ba1aikJwRBhT0taRlEYu1lBJA+Ye2DRTnMpPZOxZHXzxcCYUsD4tc4x+5Me0Ad6T0RE2jwBAAyA+53Ok4TZDtyg4zYV42C8u+MMb6nCnBL98NzusxGwkIfEBAoXYv5BI6rF4jIkSQyDpqWTNALE6matmlnpe/O2QKnFc1hKcXf3tlQJggXES5ec09IqQURgChBRBMXhUOqsnhfODgShZWPBI4JpKV2IWH6ThWVOh/D/pU6WyI0WfGROCl2EkQcSLBCgBZ/4bdhNRLhbEia53VeMpe2CzMJU6SAp9JTkNczst+RqeIQIWBaB5R3TuBjhDj9DBEmUUnI3zHpHNsaBWoOZ5yyEA1o76BgDpgtYAwXUnYI8nEkABg5hp4fr7BHuuFW3EoFjUWAGedxBPiK4QXmh3fyA0XAg+ohk2W4Iv4XHGk6NlugiArMQEO4WYRZmS9XFXYDnbfw3MeDEfngMMouADQvE9UP5hy3MIlGIEMAiFkGHzgYCmJopIjkOHPjhZAbUmoeGKdhLD3oT3/Jm3sybeTN/Nsu3Wq0QGMc2rMTCLi4uLDQPKfdFm7y4eMU3F/Ocf/n/+sV/8A/+YwfC0K8SYTarTLl0CYC1m8vrD3//m7/1re+8e3G5e+utz/3Nv/YffvLR42gAXT79/q9+8xv/7MWLX09y8aOf+tzzZ7/57MOvfP977/8X/9X/4PDEqbVRJCOA4EDnh/1qIDK43R0scPjOgeUzEPvz5y93u3G7n3Vv6TgdHa1VXbWO0y4VOT0voJz6lQWaWZ1tux1fXbxcrcrf+YW/P467v/wzf/346MF3P/jwl3/5nwHY73fWghOZDZyyMEGykYTL0Mt6dSJEptHmaHU5PH/r/qlHXq9zKUkiSwRFynFcOhGR09PT1CVVBZiltO8+n6ao9SpqmiyeXr/YW10f9/eP//1nz47GCWfro3ceDTf7/N53Ljm1cvLwwef+5tHw8dH8Xj9+s++u0V4qHm63Y51vgIury62gH4ZNkn6apl/6pX/60cfvf+Yzn6nt5unTp12fP/r41/qhaLTtfl8Gefzok0fHZ2Z49eo5hV29fLa7mbJgldEVbs17Rp6m8/PT9cnx04sXFvLxk6uh477Lm1VZ7hmJoRu6ru+PO3zpp7643+8//Oj59Y1ZSx+/eJZYTk6Ob/Y7svlmd+2uZa10Nf1v/+Qfr1ZUZGZsV9l2u+3OqCrO7721neeQFAxinltVtw8++OBy9w22uY43J+vVw/vDbLkqs/rVq13zWrbp+Oy9xNn3D9eFp5vrf/Urv1LWMvnEOZm1e/eOROahWEl5vTn90hd+qu/Ph6Pj9VHvbO+/+2/nOtY6Af3bb78dEU+ePHn69Pk0t5cvXzUjD+66uRldXV3lcvbR9z+YtjeJpcucS2z3F+vNKvcyTdXMvvI7X4FZnbZdTufn999++5MJeb/btnnc3sxPXn1/HvGFL/7kNMvx8SdO7j2YrDEnR3Lv33pwwmkk9G6ZEu22z7avXtW6n/3q5fZ73UouXm2vLtvD+92Xv/STdPyFT3/yS8erT7aZ15vVNN9k8mb+6Pzk9PxMUujM444JhchESi6DW6otiydC4ihC0fc9xY3HBGptbk8++r62Psv6p/7KTzt22+3HnPXyYvuL//R/V9/8w3/4n+ehY+YkqRs6CWz64ezsjHV6+OjtZtfbm93v/NZvu+V33vncgwePprGaIKhzI61aZxvn/dwuT48eH21W++llrbu+O5LE7nkaa3Pb76YasRu1Rh4nIPIqt5ymlPssHck65yNL6Anh836/313up+vr6+3V48989uT8sTmGYZ2kSzJsNqfMqG10UrXoh42jnJ6QiMAjvKXEuZ5pw6w2TlOwDpdZOfIqgVJ/NDATJzkBWWSh/sgmi2m7e0ms+/3WHVp9v5vgQYzEVaQFlANaLRy7/bq2mKqqqodOc0dxlDowaqLCnDyQuw5EVI253iUrAkDwArhAB6y2fJeJU0qb7uiw3r0r6b7Vc97KAl+zbC2czh9j+czsj+C921d35hQRJLJQiMwsQnCL8EN0qMDMUkq1jklWmXO3Go5PT1JKczMSnueZcxrHEcBuN5o1Va21PnjwIMKYyAJBFEycJAUjeKmT4EWwCDCcLLni+vqGyzwcUU6FgltVcguPJRXSTQOm5twOpttckoi4s3pbYjBdA4KgMAuRSCkdVJO+1P74XSLlclqASDkWnfzBhGbs7vPsZiGCpXacuqUIw8OJmcKdYPCAI3fIOd0GarofeMWDVleEmJdrHbcNdYfquYVMw8JcMRNkMaMuEMst2kEtCXVEMyIKiiUpdqETiRy6wK3FTtmA25I9AMIicrhf4rB3uohIb3HvD26Vg6WZYnHCL0JN1eVW1EVovCBS9QDQ1Lnq4vJ1BzFJSsvdSLeuWhZK6bCFxrkFUYQFaLljmWjpcx9WhZC1hRoFEwA71Et4eFMNWAXS0mupitqi1olYU0HOYHkD+d7Mm3kzb+ZP2D2+fcqTm4FJhiEvhQ0/8RNfTkWI2mxXkh3wUoZ5tpubm4QEoLVIQgEPUyoNVb/1rX/5//zKP//q13/jw6cfvLy63m6x3vylv/yln310/3GWhvHDjz78+s3lBxL7gjqP3zveZE/87W/+5h/81q/+2E/+vEiXcvojxXu+VLL+kN972fO99f0HKAEk4zQTp1J6NJnqbhiG3GeNGUqA96vOPBmIJOWUqzWHlG7YHB/tpinnVaCrDg2v1nLOzg2pNq9zbR2JpEzczdU1Ym61ZFk2OBdsat4AI1gSMLTV0UnhHPCmI7Exy6yzhi65B+4e0NSLi8qz2QAADpNJREFUYW9GzFloLNT6XMbWKd9PJZieT9cvEMfDcG/naTLqmGWusk9Fvd9Il6WaIJhIGMJYEke81iliWK16Jrq8vOwHKqUn8tXRRlKEhhQGi4Wrm7uEMzmFF8ZEAYcAOacgm7XNuR9cW5aA1cRozSN2QQ0Rcw3moiEaen1z4/YwJSaKeR5dO1154qThS2eYFNFm3dBbTOf3VhGzt9mjNdXWkBOv18M4jhbhFJw6ANW07wYLlwjWtu6TtymaElFCZkotgpCFEtwS02aFk1W62Nv58drYOWRu5qZam9E2I8goEjrZJFqJi5up7lOe5nmq8z6CrCmYalUsTc4lQ0mIASTiVdfPaghjCiFPGSlzzlRKMjcLbdZEeBg6Lbzf3uxvxjrWYIFRl4aWaJZWSq4zmFcpr5sSkMJzSiuNBPXmoTVTrEoh5j3lufQudR41t2CnFaTNtaaESWmabTU4Jex1azGlrqz5dDduCcdkUqemDVx64ok5p7Ixk/ASnsIzQMv2vWlzVWFH0O76igXHZ+cRJkncUbir9RWxk9WUIUK5HFHYlV9ZayPxME3axrH5/9fe2e04ciRX+EREZlaRbPb/z/zIHq3WK8PWheEbw4Df0YBfwfALGOtL7xusDa8vtFr/SCtLmp2R1E2ym8WqysyI8EVVt2bl9RtMXDZAdrFYKNThifOdWqa+Ehay9ZIFHXshL+SiKrUCYA6JPaheOxY5l5yRUooSOKRxuGeWaR/P2dVG4kAIJlpMm/ZYEM2SU1RTI5Ra3LBsYjxe7Ie7XLpxeCBZprSAh4kTaD4YZYiJcEUhF5YFh+S1TD8b5cplepQlcpLipOYcqGhRy9U4AOBkChJUhxqqgciqGwyl1lxViE1JjcyZfHqcJREhdiM1L9ULYMwQYsDMzEFqbioijQYXZaJKBCJ+Wuh8Su75BCcBmBCFJirVozx73AKdbpX6RPz/gfuCx1KcH0k+Zn7kgoDoh/uqmU9EIkycGDNAXAUymVp1+lei5CrLpm1jdIdbtVoqTEt1JTO1sU4QETOLsQkhhZCqOsAGK9UCO5xJ2PURwewM0un4CBRjrI5ajYDWmDHZ7V4nxsq04IgAd62mCghULdjULgFXqnX6FHAnc691+qQMQOtkiKqDnxQyAyJkEwgHT5115E5urhWq8x6rKmo1ZhCbGxE5EYQlJgAqghCYmCasCBEkzN8WEcUYiGyuFyebItimTmTMk4X3+I3MPwL8sIhbqjIHJ3bzWs3cJUwZC8x5T6MKdZ9q7agoeC5XYDefsKhPtQjvOJBzeG+64iY5Ov1xIsS8Q0mBKgiAgAVwJiJhgIxIzOBFn67hCQj3CFZRkBExCzEjRpnIoeNQHw+GeGokFBFhOIuIgxQOMlOo2lRGOTVHhCeQKJRlPkMsSI2IvK9ifz/v5/28n/9/zEwk1oIQoKrEOD8/J/aTszCtyIfY9H1eLc4+//xztRLZJDAArx5SxLj5p5//4y9+8XeH8ZAWEsM9eXdxcdV13Yc/eYlYyIfb73633XQnyz9u+bjvvl/Im3G/uzp/9sEnH5e+sCzGqik0sxClH+nS+gcPW4h1Lmr3u7vtdvtwt90NDxJOdNfdpxC7fIjBu3zImrPaMI4cW4V33UNM9OLk/PLm+uXLF6cnV//yr5/tH74qNV9eX5uPzcJcF6boR+2zRZYYvLoVr0RUslbP5MwuLKGUQl6B2kRKSYJ4ICCxV7u4uZjKb9XhTjG1IQQzLzYerZdZ7ZB3HhaLRlBIVPp0uSsBh4c/upA/eX6pvv7v13oUzl8P4dAz0W6ha3DTDYfN6+1ydeaK46P18fHp8fqkVpSsXTcM4+Grr78spXzwwQfDeH+3+c5zkYXkqrGNz56/DClymBPw41gaTou0bsMiCpg0sNeal4tRQns4DHebLTcohstzZrbVGkdLldi6tiEekUQWvzk+7XbbUc3VuvuHGKiNqZRy//Dw/ea2TSfH52dVc7M0SmOf1E1jk5pI0W3sezM1s9jE2DQKr/DucP/mzevV0dm337718S6hNhC4LkTakIYSgFDIzbgM4+3bt4eH2/72i5Zz4vb6+hSSLq6fU0wU9XbzJWwXZbSCVbo+O75RbWou/b7vx9vt929KsRQXY/Gu6xyhFtzvDik1KbUeJITAkBBTCslpffPs6ubysuqwWkYJ/vXvuq/f7EopP/v4Y4A1l9wfuq5zUO5xvzmUfn942KdApZSaJcTT4/UVyelydVqLZVdzjvBadNfdHx0vzs6eNyVZvd1uv1g1e7CPBYexZFuuVlfr1SpQaldBpR2Kbh+2zNxoBWlCkwc0zVkZxpJh5iJMbqo9YohxFZvo1sCbFBZNbEj1++/fNrEHadM0KbWwVKuWvHejPOQ//fgTtd6cx8Iii99++ZvUnlxdv2iahkiMlNiNDIHaxaImaqzVUvMwmObdbh8kwc0RidsQwqo5C0stWF6u/iJF60cqRbqHvdbctuF4fe5kEFgt5F5zBkgxdkPntT9brVJYxrheLE+87LPuU2qHss9Fx+7hYX97XC8k2JhLE5e1qrtLoMCSwlIixpJLhbsIB3Ixr0VVzSIvWBQBi6QcfKjqUlS1lDKWgUiYJbIQKAXGRLcPFIK0bSISiU5IMkE7fYSNbhkMUnVnpwKqzpm4MhOJxECwYiriEG4okIQFEeCFeZw4t5PWAPSJOEmPPdlPj8VsSnN5HRywx1ulxJmEO7l/T1bfO7zN33P5nszDd10+VwMxzDGbiPOmqFUlIquTb+PMLCI5HyZWiYTQNClYUq1EEmNUVRYmolLKBHgEEHMJLMw4jDmJFbVatBrUJ4VCxvrYN2TV1Rm1wBSx05J7eCp5kh1TMo1ldgYNZBRmdKSIqJtWU7MQeM6wTdVBgWbHbOpwAOMdzUyEGKPaKCKP3BHUWhmJmUPQGGmxWABWNYcg7vqozz0ECSJEQlQcdUKeTudVxInIFI+ZTGIWYCqqnfUYz78EYsKf8KNcnNTZdFWoznuPAE9JQ7NZxKpWfnKIHa4wVpEwEWIYj1XrpZaZ9Uo8pz4f9aTNMUUipsf0xI9ZpoAbMBcZSsnVRCdvmQiV1MxZ5m3SqQDQDLXWOQlpBlitIkKqqlbhUqqqz9fh9Boi6vueqeaa4YFkPl8kzIGciKg+7jiLs3HWJqJpo5mHYDFGnnIp7+f9vJ/3837+0PweFTrG6K4fffjTn/7s1cP+s7Ylci9Z2rDUIsu0jJzMNQlrUaH4zX9++g9//7e//OU/r2K9fn5RtG94XLWo3r384EWTnMlAYd8R9FqsFR+P40iHnweWq9Pzq6sPP/zgY+TFFJoHzUs2hgoYQEABCrCcj3SGX89BATNHIED+7Vf/vtk+dH2po485S5ty0Ye+E8kP44AoEmIeh9z31X2zrcT45C+vz26uXr166fXo7m33+RdfS6jHp8fOfSmjmpSx3ewGaDw7P3KgSB4xaqE8DiWXVmS9PBZicgdUyErtFxRT03od4SYptEeL1XLtkN9++doMadm2qxWzn56vjbIOY1ZV0xDOVuEEaL7TqwFBwmG97P78J1dMPhzubi0c5OL1Zhk4d2WRhIJFTeu+37x69appmtVq9eLFC4A+/fSzUsbJVTAvR0dHxNa//gbky4bbxTK2zfOXL43Q9wdVNzWYa9WT48tFCER1u/uWpK5Wq9NQxiF9/fYewt4bCU6er5i7kxM/PiXVGsOy1lWIDdiJDtvdxikcNjsbSz/0DA4sauVhv7+34eT8BIBx19v90doJgb0GMlYjhitEsFwuVGg/Hqb6jM327Wa72+5u5XC/YD2OErkV8VGlQSyGwEIUhjr8129+FXws32vLerQ+/au//puC9tVHf7ZYH2ftfv0fvYRF7rdUUsTFyeqZ++LNt19tNnfq+6HbELdjJUfYbjqQbHddLlY0t82KwIA0aeGK07Nz9dXNxbOXL6+ATFwBffPtm/tdp4aryxfMdHv7rcC3t3e1VrfwzfCdeLy/u3erq2W6ef48l2a9vE7ttUtUL1GIPJaDksPctg9duz4Vo7E/vPnm9SLsYwiO2I9aKLUnz5tw1MaGGjR8dOhz329CwPnl0nXIpQas+742aS1KJpVAjsGdmNJitSIiVbhRDIgMMtpsNoLD2Vm6vDh19+4wCLtj3w9wx4ubDyVSCEtwMLf/+frX7eL5s5uPamZGI4nU8+GwLeSybLkGV8s2rFfL/b4j6iVaSEv3OOy1WKLAVy9fudzE+ko408Od8S6XQy2FqFycXTr77uFOmHRUiAE6DsPI28TctseWFzGdhrBsgx32d2aViGrNLNb3uzF3WjNzo5oJImy5DLB88+xMvYSRu8PUuOFwOJNWM3bmlaFKZBYC+dFJqNZvdm+Ifew7oYTCYdnCSKLGyFW9aQVUE0mt3rYNPLJFre6WtfQlH/iRveH8xrlQyEGcyBdRCMi9AShFU2rVolaOIZpFtZ073GgSaAJ2p8eFQyIghhBjZFJhnnYOMetA5znoRniH7fmIBPF3w4HvvAr/Z59zNgNZyGHzBoMZg0wte57etpRx8ti1gFIi0zoOxFzhue/7vm9XS6g6UdM0RFxdidjMhn4kIvWphhsEqeqmZjSl98gBNyOYzIUAxMROYlUR0B8Qg7oXnfUsZgORjIjAcINWsFBV91wcPi0ilmwpBQLXmplAxlYcIDOoOpOagRgxCchCIKiyTLxTf/JHJ/srpXmbPQRhbqpmwN1Qq6uWtm15Qr8EAeWp0IV55mqazX3upejp2dpdS9WcswMiDQCaM3skMzJ02sCkXDLR3F7wiHIhAscU+/t+es9xyEyQFODzgiiApmmISGQClvKhH81MREqZ+CgTWJXdvarDHJi06CSlyKGqFXgK4xGzaLXJ97XHoOCkGlXnJpsQyQxNyyxwt5znKgvVwowgKMV5CbM6XZXurgqfATCFzYQImLdnAbhPpFh2kRBk4rJCwM4iDDhxTKkYwEwhikgRAQv9L0F+2Ku+SADeAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff2 fs1"> </span></div></div><div class="c x0 y5 w3 h3"><div class="t m0 x1 h4 y6 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y7 ff3 fs2 fc0 sc0 ls0 ws0">Jednostkowe  </div><div class="t m0 x1 h4 y8 ff3 fs2 fc0 sc0 ls0 ws0">sprawozdanie  </div><div class="t m0 x1 h4 y9 ff3 fs2 fc0 sc0 ls0 ws0">finansowe  </div><div class="t m0 x1 h4 ya ff3 fs2 fc0 sc0 ls0 ws0">Lokum Deweloper<span class="_ _1"></span> S.A.</div><div class="t m0 x2 h5 yb ff2 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 yc ff2 fs4 fc0 sc0 ls0 ws0">za okres 01.01.2024 r. <span class="ff4">–</span> 31.<span class="ls1">12</span>.2024 r. </div></div><div class="c x0 yd w4 h7"><div class="t m0 x0 h8 ye ff2 fs5 fc0 sc0 ls2 ws0">            <span class="ff4 ls0">WROCŁ<span class="_ _2"></span>AW, <span class="ff2">20.<span class="ls3">03</span>.2025<span class="_ _2"></span> </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 x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">1<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 he y19 ff6 fs0 fc0 sc0 ls0 ws0">Spis treści<span class="ff1 fs1"> </span></div><div class="t m0 x1 hf y1a ff7 fs1 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z sytuacj<span class="_ _1"></span>i finansowej <span class="_ _3"></span><span class="ls5">..............................................................................................................................................................<span class="ls0"> <span class="_ _1"></span>2<span class="ff1"> </span></span></span></div><div class="t m0 x1 hf y1b ff7 fs1 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z sytuacj<span class="_ _1"></span>i finansowej (cd.) <span class="_ _4"></span><span class="ls5">......................................................................................................................................................<span class="ls0"> <span class="_ _1"></span>3<span class="ff1"> </span></span></span></div><div class="t m0 x1 hf y1c ff6 fs1 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z zysk<span class="_ _1"></span>ów lub strat i i<span class="_ _1"></span>nnych całkowitych doc<span class="_ _1"></span>hodów<span class="ff7"> <span class="_ _1"></span><span class="ls5">.................................................................................................................<span class="ls0"> <span class="_ _1"></span>4<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 hf y1d ff6 fs1 fc0 sc0 ls0 ws0">Zysk (strata) n<span class="_ _1"></span>etto na jedną akcję <span class="_ _1"></span>zwykłą<span class="ff7"> <span class="ls5">..........................................................................................................................................................................</span> <span class="_ _1"></span>4<span class="ff1"> </span></span></div><div class="t m0 x1 hf y1e ff6 fs1 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie ze z<span class="_ _1"></span>mian w kapital<span class="_ _1"></span>e własnym<span class="ff7"> <span class="_ _3"></span><span class="ls5">.................................................................................................................................................<span class="ls0"> 5<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 hf y1f ff6 fs1 fc0 sc0 ls0 ws0">Jednostkowe spraw<span class="_ _1"></span>ozdanie z przepł<span class="_ _1"></span>ywów pieniężnych<span class="ff7"> <span class="_ _1"></span><span class="ls5">.....................................................................................................................................................<span class="ls0"> <span class="_ _1"></span>6<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 hf y20 ff6 fs1 fc0 sc0 ls0 ws0">Dodatkowe informacj<span class="_ _1"></span>e i objaśnieni<span class="_ _1"></span>a do jednostkowego s<span class="_ _1"></span>prawozdania <span class="_ _1"></span>finansowego<span class="ff7"> <span class="_ _1"></span><span class="ls5">.........................................................................................................<span class="ls0"> <span class="_ _1"></span>8<span class="ff1"> </span></span></span></span></div><div class="t m0 xa h10 y21 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Informacje ogól<span class="_ _1"></span>ne<span class="ff1"> <span class="ls6">............................................................................................................................................................................................................</span> <span class="_ _1"></span>8 </span></span></div><div class="t m0 xa h10 y22 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Podstawa spor<span class="_ _1"></span>ządzenia oraz zasady r<span class="_ _1"></span>achunkowośc<span class="_ _1"></span>i<span class="ff1"> <span class="_ _6"></span><span class="ls6">......................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">11<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y23 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Znaczące zdarzenia <span class="_ _1"></span>i transakc<span class="_ _1"></span>je<span class="ff1"> <span class="_ _4"></span><span class="ls6">......................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">20<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y24 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Sezonowość działalno<span class="_ _1"></span>ści<span class="ff1"> <span class="_ _3"></span><span class="ls6">................................................................................................................................................................................................<span class="ls0">. <span class="_ _6"></span><span class="ls7">20<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y25 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span>Segmenty ope<span class="_ _1"></span>racyjne <span class="_ _4"></span><span class="ls6">.....................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">20<span class="ls0"> </span></span></span></span></div><div class="t m0 xa h10 y26 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Wartości n<span class="_ _1"></span>iematerialne<span class="ff1"> <span class="_ _4"></span><span class="ls6">................................................................................................................................................................................................<span class="_ _2"></span>..<span class="ls0"> <span class="_ _6"></span><span class="ls7">21<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y27 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Rzeczowe akty<span class="_ _1"></span>wa trwałe<span class="ff1"> <span class="_ _6"></span><span class="ls6">................................<span class="_ _2"></span>................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">22<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y28 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Inwestycje w j<span class="_ _1"></span>ednostkach powi<span class="_ _1"></span>ązanych<span class="ff1"> <span class="_ _4"></span><span class="ls6">.........................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">23<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xa h10 y29 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _5"> </span><span class="ff5">Udzielone po<span class="_ _1"></span>życzki<span class="ff1"> <span class="_ _1"></span><span class="ls6">.........................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">25<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2a ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Należności z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> <span class="_ _4"></span><span class="ls6">..................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">26<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2b ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Pozostałe należnośc<span class="_ _1"></span>i<span class="ff1"> <span class="_ _3"></span><span class="ls6">.......................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">27<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2c ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Odpisy ak<span class="_ _1"></span>tualizujące wartość<span class="_ _1"></span> aktywów<span class="ff1"> <span class="_ _4"></span><span class="ls6">..........................................................................................................................................................................<span class="_ _2"></span><span class="ls0"> <span class="_ _6"></span><span class="ls7">27<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2d ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Środki pi<span class="_ _1"></span>eniężne i ekwiwal<span class="_ _1"></span>enty pieniężne<span class="ff1"> <span class="_ _6"></span><span class="ls6">......................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">28<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2e ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Kapitał podst<span class="_ _1"></span>awowy, kapitał zapaso<span class="_ _1"></span>wy i kap<span class="_ _1"></span>itał rezerwowy<span class="ff1"> <span class="_ _4"></span><span class="ls6">................................<span class="_ _2"></span>..........................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">28<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y2f ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Otrzymane pożyc<span class="_ _1"></span>zki<span class="ff1 ls6">........................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">29<span class="ls0"> </span></span></span></span></span></div><div class="t m0 xb h10 y30 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> <span class="ls6">..........................................................................................................................................................................................</span> <span class="_ _6"></span><span class="ls7">30<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y31 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Weksle <span class="_ _3"></span><span class="ls6">................................................................................................................................................................<span class="_ _2"></span>............................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">32<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y32 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Leasing <span class="_ _3"></span><span class="ls6">............................................................................................................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls7">33<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y33 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zobowiązania i<span class="_ _1"></span> rezerwy z tyt<span class="_ _1"></span>ułu świadczeń praco<span class="_ _1"></span>wniczych<span class="ff1"> <span class="_ _3"></span><span class="ls6">............................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">35<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y34 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Pozostałe zobowią<span class="_ _1"></span>zania<span class="ff1"> <span class="_ _3"></span><span class="ls6">..................................................................................................................................................................................................<span class="ls0"> <span class="_ _4"></span><span class="ls7">36<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y35 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zobowiązania z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> <span class="_ _4"></span><span class="ls6">................................................................<span class="_ _2"></span>.............................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">36<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y36 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Instrumenty<span class="_ _1"></span> finansowe<span class="ls6">...................................................................................................................................................................................................</span> <span class="_ _6"></span><span class="ls7">37<span class="ls0"> </span></span></div><div class="t m0 xb h10 y37 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Majątek so<span class="_ _1"></span>cjalny oraz zobowiązania Z<span class="_ _1"></span>FŚS<span class="ff1"> <span class="_ _1"></span><span class="ls6">......................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">37<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y38 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Przychody <span class="_ _4"></span><span class="ls6">.......................................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">38<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y39 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Przychody ope<span class="_ _1"></span>racyjne <span class="ls6">....................................................................................................................................................................................................</span> <span class="_ _6"></span><span class="ls7">38<span class="ls0"> </span></span></div><div class="t m0 xb h10 y3a ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Koszty operac<span class="_ _1"></span>yjne<span class="ls6">...........................................................................................................................................................................................................</span> <span class="_ _6"></span><span class="ls7">39<span class="ls0"> </span></span></div><div class="t m0 xb h10 y3b ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Pozostałe przycho<span class="_ _1"></span>dy operacy<span class="_ _1"></span>jne<span class="ff1"> <span class="_ _1"></span><span class="ls6">....................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">40<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y3c ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Pozostałe koszty<span class="_ _1"></span> operacyjne<span class="ff1 ls6">...........................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">40<span class="ls0"> </span></span></span></span></span></div><div class="t m0 xb h10 y3d ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Przychody fi<span class="_ _1"></span>nansowe <span class="_ _3"></span><span class="ls6">......................................................................................................................................................................................................<span class="_ _2"></span><span class="ls0"> <span class="_ _6"></span><span class="ls7">40<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y3e ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Koszty finans<span class="_ _1"></span>owe <span class="_ _8"></span><span class="ls6">............................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">41<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y3f ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">(Strata)/od<span class="_ _1"></span>wrócenie straty z t<span class="_ _1"></span>ytułu utraty wart<span class="_ _1"></span>ości aktywów<span class="ff1"> <span class="_ _8"></span><span class="ls6">........................................................................................................................................<span class="ls0"> <span class="_ _1"></span><span class="ls7">41<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y40 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Podatek do<span class="_ _1"></span>chodowy <span class="_ _8"></span><span class="ls6">.......................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">41<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y41 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Odroczony p<span class="_ _1"></span>odatek dochodo<span class="_ _1"></span>wy <span class="_ _8"></span><span class="ls6">.....................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">42<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y42 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zysk na ak<span class="_ _1"></span>cję<span class="ff1"> <span class="_ _3"></span><span class="ls6">...................................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">44<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y43 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Dywidendy <span class="_ _9"></span><span class="ls6">......................................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">44<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y44 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Przepływy pieni<span class="_ _1"></span>ężne<span class="ff1"> <span class="_ _8"></span><span class="ls6">.......................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">45<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y45 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Uzgodnienie<span class="_ _1"></span> stanu zadłużenia<span class="ff1"> <span class="_ _4"></span><span class="ls6">........................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">46<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y46 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Aktywa oraz zobowi<span class="_ _1"></span>ązania warunkow<span class="_ _1"></span>e<span class="ff1"> <span class="_ _3"></span><span class="ls6">..........................................................................................................................................................................<span class="ls0"> <span class="_ _1"></span><span class="ls7">47<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y47 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Informacje o u<span class="_ _1"></span>dzieleniu pr<span class="_ _1"></span>zez Emitenta poręc<span class="_ _1"></span>zeń kredytu, pożyczki<span class="_ _1"></span> lub udzieleni<span class="_ _1"></span>u gwarancji<span class="ff1"> <span class="_ _8"></span><span class="ls6">................................<span class="_ _2"></span>......................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">47<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y48 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Istotne s<span class="_ _1"></span>prawy sądowe<span class="ff1"> <span class="_ _3"></span><span class="ls6">...................................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">49<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y49 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zarządzanie ryzyk<span class="_ _1"></span>iem finansowy<span class="_ _1"></span>m<span class="ff1"> <span class="_ _6"></span><span class="ls6">.................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">49<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y4a ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zarządzanie kapi<span class="_ _1"></span>tałem<span class="ff1"> <span class="_ _3"></span><span class="ls6">................................................................................................................................................................................................<span class="_ _2"></span>....<span class="ls0"> <span class="_ _4"></span><span class="ls7">52<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y4b ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Transakcje z po<span class="_ _1"></span>dmiotami powiązany<span class="_ _1"></span>mi<span class="ff1"> <span class="_ _3"></span><span class="ls6">................................................................................................................................<span class="_ _2"></span>..........................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">52<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y4c ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Wynagrodzenie k<span class="_ _1"></span>adry kier<span class="_ _1"></span>owniczej Spółki<span class="ff1"> <span class="ls6">.....................................................................................................................................................................</span> <span class="_ _6"></span><span class="ls7">54<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y4d ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Program motywac<span class="_ _1"></span>yjny <span class="_ _9"></span><span class="ls6">................................<span class="_ _2"></span>....................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">54<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y4e ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Informacje o zat<span class="_ _1"></span>rudnieniu <span class="_ _6"></span><span class="ls6">..............................................................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">55<span class="ls0"> </span></span></span></span></div><div class="t m0 xb h10 y4f ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Informacje o wy<span class="_ _1"></span>nagrodzeniu fi<span class="_ _1"></span>rmy audytorski<span class="_ _1"></span>ej uprawnione<span class="_ _1"></span>j do badania sprawozdania fi<span class="_ _1"></span>nansowego <span class="ls6">........................................................................</span> <span class="_ _6"></span><span class="ls7">55<span class="ls0"> </span></span></div><div class="t m0 xb h10 y50 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span><span class="ff5">Zdarzenia nast<span class="_ _1"></span>ępujące po<span class="_ _1"></span> zakończeniu okresu<span class="_ _1"></span> sprawozdawczego<span class="ff1"> <span class="_ _3"></span><span class="ls6">................................................................................................................................<span class="ls0">. <span class="_ _1"></span><span class="ls7">55<span class="ls0"> </span></span></span></span></span></span></div><div class="t m0 xb h10 y51 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span>Wybrane dane f<span class="_ _1"></span>inansowe pr<span class="_ _1"></span>zeliczone na euro <span class="_ _9"></span><span class="ls6">...............................................................................................................................................................<span class="ls0"> <span class="_ _6"></span><span class="ls7">56<span class="ls0"> </span></span></span></span></div><div class="t m0 x1 h11 y52 ff7 fs0 fc0 sc0 ls0 ws0">Zatwierdzenie do publikacji <span class="_ _4"></span><span class="ls8">.....................................................................................................................................................................<span class="ls0"> <span class="_ _3"></span><span class="ls8">57<span class="ff1 fs4 ls0"> </span></span></span></span></div></div><a class="l" href="#pf3" ><span class="d m1" style="border-style:none;position:absolute;left:80.600000px;bottom:1426.580000px;width:513.900000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:80.600000px;bottom:1405.520000px;width:513.900000px;height:10.530000px;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:80.600000px;bottom:1384.440000px;width:513.900000px;height:10.540000px;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:80.600000px;bottom:1363.360000px;width:513.900000px;height:10.540000px;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:80.600000px;bottom:1342.280000px;width:513.900000px;height:10.540000px;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:80.600000px;bottom:1321.200000px;width:513.900000px;height:10.540000px;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:80.600000px;bottom:1300.120000px;width:513.900000px;height:10.540000px;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:97.600000px;bottom:1279.040000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:1257.960000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1236.900000px;width:505.400000px;height:10.530000px;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:97.600000px;bottom:1215.820000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1194.740000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1173.660000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1152.580000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1131.500000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1110.420000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1089.340000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1068.260000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:1047.200000px;width:505.400000px;height:10.530000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:1026.120000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:1005.040000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:983.960000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1f" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:962.880000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:941.800000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf22" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:920.720000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:899.640000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:878.580000px;width:505.400000px;height:10.530000px;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:97.600000px;bottom:857.500000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:836.420000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:815.340000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:794.260000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:773.180000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:752.100000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:731.020000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:709.960000px;width:505.400000px;height:10.530000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:688.880000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:667.800000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:646.720000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:625.640000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:604.560000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:583.480000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:562.400000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:541.320000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:520.260000px;width:505.400000px;height:10.530000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:499.180000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:478.100000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:457.020000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:435.940000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:414.860000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:393.780000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:372.700000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:351.640000px;width:505.400000px;height:10.530000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:330.560000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:309.480000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:97.600000px;bottom:288.400000px;width:505.400000px;height:10.540000px;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:97.600000px;bottom:267.320000px;width:505.400000px;height:10.540000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3a" ><span class="d m1" style="border-style:none;position:absolute;left:80.600000px;bottom:243.600000px;width:513.900000px;height:11.860000px;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 x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">2<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hf y53 ff7 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y54 ff7 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z sytuacji finansowej<span class="ff1 fs5"> </span></div><div class="t m0 x1 hb y55 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y56 w8 h13"><div class="t m0 xc hf y57 ff7 fs1 fc3 sc0 ls0 ws0">AKTYWA </div></div><div class="c xd y56 w9 h13"><div class="t m0 xe hf y58 ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c xf y56 wa h13"><div class="t m0 x10 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x11 y56 wa h13"><div class="t m0 x10 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y59 w8 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">AKTYWA TRWAŁ<span class="_ _1"></span>E<span class="ff7"> </span></div></div><div class="c xd y59 w9 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y59 wa h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y59 wa h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5a w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wartości n<span class="_ _1"></span>iematerialne<span class="ff1"> </span></div></div><div class="c xd y5a w9 h13"><div class="t m0 x12 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">6 </div></div><div class="c xf y5a wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">221<span class="ls0"> </span></div></div><div class="c x11 y5a wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x1 y5c w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _1"></span>wa trwałe<span class="ff1"> </span></div></div><div class="c xd y5c w9 h13"><div class="t m0 x12 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">7 </div></div><div class="c xf y5c wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">11 283 </div></div><div class="c x11 y5c wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 002 </div></div><div class="c x1 y5d w8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Inwestycje (<span class="_ _1"></span>w <span class="ff5">jednostkach po<span class="_ _1"></span>wiązanych)<span class="ff1"> </span></span></div></div><div class="c xd y5d w9 h13"><div class="t m0 x12 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 </div></div><div class="c xf y5d wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">716 599 </div></div><div class="c x11 y5d wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">732 411 </div></div><div class="c x1 y5e w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki (jednostko<span class="_ _1"></span>m powiązanym)<span class="ff1"> </span></div></div><div class="c xd y5e w9 h13"><div class="t m0 x12 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9 </div></div><div class="c xf y5e wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c x11 y5e wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">90 842 </div></div><div class="c x1 y26 w8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Aktywo z <span class="ff5">tyt<span class="_ _1"></span>ułu odroczonego po<span class="_ _1"></span>datku dochodowe<span class="_ _1"></span>go<span class="ff1"> </span></span></div></div><div class="c xd y26 wb h13"><div class="t m0 x17 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">32,33 </div></div><div class="c xf y26 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 346 </div></div><div class="c x11 y26 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x1 y5f wc h14"><div class="t m0 xc hf y60 ff6 fs1 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xd y5f wb h14"><div class="t m0 x19 hf y60 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y5f wd h14"><div class="t m0 x16 hf y60 ff7 fs1 fc0 sc0 ls0 ws0">851 886 </div></div><div class="c x11 y5f wd h14"><div class="t m0 x16 hf y60 ff7 fs1 fc0 sc0 ls0 ws0">836 413 </div></div><div class="c x1 y61 w8 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">AKTYWA OBROTO<span class="_ _1"></span>WE  </div></div><div class="c xd y61 w9 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y61 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y61 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y62 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Należności z<span class="ff1"> </span>ty<span class="_ _1"></span>tułu bieżącego po<span class="_ _1"></span>datku dochodowe<span class="_ _1"></span>go<span class="ff1"> </span></div></div><div class="c xd y62 w9 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y62 wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x11 y62 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">79<span class="ls0"> </span></div></div><div class="c x1 y63 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Należności z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> </span></div></div><div class="c xd y63 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c xf y63 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 876 </div></div><div class="c x11 y63 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 822 </div></div><div class="c x1 y64 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe należności<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xd y64 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c xf y64 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">740<span class="ls0"> </span></div></div><div class="c x11 y64 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 437 </div></div><div class="c x1 y65 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne i<span class="ff1"> </span>ekwiwale<span class="_ _1"></span>nty pieniężne<span class="ff1"> </span></div></div><div class="c xd y65 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">13<span class="ls0"> </span></div></div><div class="c xf y65 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">988<span class="ls0"> </span></div></div><div class="c x11 y65 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">52 508 </div></div><div class="c x1 y66 wc h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Aktywa obrotowe<span class="_ _1"></span> </div></div><div class="c xd y66 wb h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y66 wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">10 604 </div></div><div class="c x11 y66 wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">62 846 </div></div><div class="c x1 y67 wc h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c xd y67 wb h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y67 wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">862 490 </div></div><div class="c x11 y67 wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">899 259 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y68 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff7 fs4"> </span></div></div></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">3<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff7 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z sytuacji finansowej (cd.) </div><div class="t m0 x1 hb y6a ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6b w8 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">PASYWA </div></div><div class="c xd y6b w9 h13"><div class="t m0 xe hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c xf y6b wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x11 y6b wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y6c w8 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xd y6c w9 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y6c wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y6c wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6d w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kapitał zakładowy<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xd y6d w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c xf y6d wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x11 y6d wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 <span class="ls7">600</span> </div></div><div class="c x1 y6e w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kapitał zapasowy<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xd y6e w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c xf y6e wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">530 393 </div></div><div class="c x11 y6e wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">528 054 </div></div><div class="c x1 y6f w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _1"></span>wy<span class="ff1"> </span></div></div><div class="c xd y6f w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c xf y6f wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">125 529 </div></div><div class="c x11 y6f wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y70 w8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk/str<span class="_ _1"></span>ata netto </div></div><div class="c xd y70 w9 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y70 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c x11 y70 wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x1 y71 wc h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xd y71 wb h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y71 wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">690 675 </div></div><div class="c x11 y71 wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c x1 y72 w8 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania dług<span class="_ _1"></span>oterminowe<span class="ff7"> </span></div></div><div class="c xd y72 w9 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y72 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y72 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y73 w8 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Otrzymane pożyc<span class="_ _1"></span>zki<span class="ff1"> </span></div></div><div class="c xd y73 w9 h14"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">15<span class="ls0"> </span></div></div><div class="c xf y73 wa h14"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c x11 y73 wa h14"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c x1 y74 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xd y74 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">16<span class="ls0"> </span></div></div><div class="c xf y74 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">48 068 </div></div><div class="c x11 y74 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">94 336 </div></div><div class="c x1 y75 w8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Weksle </div></div><div class="c xd y75 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c xf y75 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 062 </div></div><div class="c x11 y75 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 011 </div></div><div class="c x1 y76 w8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xd y76 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">18<span class="ls0"> </span></div></div><div class="c xf y76 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">473<span class="ls0"> </span></div></div><div class="c x11 y76 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">905<span class="ls0"> </span></div></div><div class="c x1 y77 w8 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa z <span class="ff5">tytułu o<span class="_ _1"></span>droczonego poda<span class="_ _1"></span>tku dochodowego<span class="ff1"> </span></span></div></div><div class="c xd y77 wb h13"><div class="t m0 x17 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">32,33 </div></div><div class="c xf y77 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">27 161 </div></div><div class="c x11 y77 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">30 315 </div></div><div class="c x1 y78 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania i<span class="_ _1"></span> rezerwy z tyt<span class="_ _1"></span>ułu świadczeń praco<span class="_ _1"></span>wniczych<span class="ff1"> </span></div></div><div class="c xd y78 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19<span class="ls0"> </span></div></div><div class="c xf y78 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c x11 y78 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">106<span class="ls0"> </span></div></div><div class="c x1 y79 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _1"></span>zania<span class="ff1"> </span></div></div><div class="c xd y79 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">20<span class="ls0"> </span></div></div><div class="c xf y79 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">787<span class="ls0"> </span></div></div><div class="c x11 y79 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">589<span class="ls0"> </span></div></div><div class="c x1 y7a wc h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania dług<span class="_ _1"></span>oterminowe<span class="ff7"> </span></div></div><div class="c xd y7a wb h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y7a wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">150 811 </div></div><div class="c x11 y7a wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">183 834 </div></div><div class="c x1 y7b w8 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _1"></span>koterminowe<span class="ff7"> </span></div></div><div class="c xd y7b w9 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y7b wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y7b wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y7c w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xd y7c w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">16<span class="ls0"> </span></div></div><div class="c xf y7c wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 765 </div></div><div class="c x11 y7c wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9 521 </div></div><div class="c x1 y7d w8 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xd y7d w9 h13"><div class="t m0 x1b h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">18<span class="ls0"> </span></div></div><div class="c xf y7d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">495<span class="ls0"> </span></div></div><div class="c x11 y7d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">677<span class="ls0"> </span></div></div><div class="c x1 y7e w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania i<span class="_ _1"></span> rezerwy z tyt<span class="_ _1"></span>ułu świadczeń praco<span class="_ _1"></span>wniczych<span class="ff1"> </span></div></div><div class="c xd y7e w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19<span class="ls0"> </span></div></div><div class="c xf y7e wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c x11 y7e wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">759<span class="ls0"> </span></div></div><div class="c x1 y7f w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>ty<span class="_ _1"></span>tułu bieżącego poda<span class="_ _1"></span>tku <span class="ff1">dochodowe<span class="_ _1"></span>go </span></div></div><div class="c xd y7f w9 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y7f wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">764<span class="ls0"> </span></div></div><div class="c x11 y7f wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y80 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> </span></div></div><div class="c xd y80 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c xf y80 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">559<span class="ls0"> </span></div></div><div class="c x11 y80 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">769<span class="ls0"> </span></div></div><div class="c x1 y81 w8 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _1"></span>zania<span class="ff1"> </span></div></div><div class="c xd y81 w9 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">20<span class="ls0"> </span></div></div><div class="c xf y81 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">13 553 </div></div><div class="c x11 y81 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 316 </div></div><div class="c x1 y82 wc h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _1"></span>koterminowe<span class="ff7"> </span></div></div><div class="c xd y82 wb h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y82 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">21 004 </div></div><div class="c x11 y82 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">15 042 </div></div><div class="c x1 y83 wc h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Pasywa razem </div></div><div class="c xd y83 wb h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y83 wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">862 490 </div></div><div class="c x11 y83 wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">899 259 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y84 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </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 x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">4<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff6 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z zysków lub strat i i<span class="_ _1"></span>nnych <span class="_ _2"></span>całkowitych dochodów<span class="ff7"> </span></div><div class="t m0 x1 hb y6a ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y87 we h15"><div class="t m0 xc h16 y88 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c y87 wf h15"><div class="t m0 xe hf y14 ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c xf y87 w10 h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x11 y87 w10 h15"><div class="t m0 x1d hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Rok <span class="ff6">zakończony<span class="_ _1"></span><span class="ff7"> </span></span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y8b w11 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Działalność kont<span class="_ _1"></span>ynuowana<span class="ff7"> </span></div></div><div class="c xd y8b w12 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y8b w10 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y8b w10 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y8c we h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Przychody ze sp<span class="_ _1"></span>rzedaży usług, tow<span class="_ _1"></span>arów i materia<span class="_ _1"></span>łów, w tym:<span class="ff7"> </span></div></div><div class="c xd y8c wb h13"><div class="t m0 x17 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">24,25 </div></div><div class="c xf y8c wa h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x11 y8c wa h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y8d we h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od jedno<span class="_ _1"></span>stek zależnych<span class="ff9"> </span></div></div><div class="c xd y8d w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y8d wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">29 815 </div></div><div class="c x11 y8d wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">28 168 </div></div><div class="c x1 y8e we h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od pozost<span class="_ _1"></span>ałych jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></div></div><div class="c xd y8e w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y8e wa h13"><div class="t m0 x18 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">1 035 </div></div><div class="c x11 y8e wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">891<span class="ls0"> </span></div></div><div class="c x1 y8f we h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od pozost<span class="_ _1"></span>ałych <span class="ff9">jednostek </span></div></div><div class="c xd y8f w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y8f wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">124<span class="ls0"> </span></div></div><div class="c x11 y8f wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">118<span class="ls0"> </span></div></div><div class="c x1 y90 we h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Koszty sprzedan<span class="_ _1"></span>ych usług, towaró<span class="_ _1"></span>w i materiałów<span class="ff7"> </span></div></div><div class="c xd y90 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y90 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 005 </div></div><div class="c x11 y90 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">27 229 </div></div><div class="c x1 y27 we h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Zysk (strata) brut<span class="_ _1"></span>to ze sprzedaży<span class="ff7"> </span></div></div><div class="c xd y27 wb h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y27 wa h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 969 </div></div><div class="c x11 y27 wa h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 948 </div></div><div class="c x1 y91 we h14"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedaży<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xd y91 w12 h14"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y91 wa h14"><div class="t m0 x1f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y91 wa h14"><div class="t m0 x1f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y92 we h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ogólnego zar<span class="_ _1"></span>ządu<span class="ff1"> </span></div></div><div class="c xd y92 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">26<span class="ls0"> </span></div></div><div class="c xf y92 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 053 </div></div><div class="c x11 y92 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 748 </div></div><div class="c x1 y93 we h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _1"></span>dy operacy<span class="_ _1"></span>jne<span class="ff1"> </span></div></div><div class="c xd y93 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">27<span class="ls0"> </span></div></div><div class="c xf y93 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">514<span class="ls0"> </span></div></div><div class="c x11 y93 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">138<span class="ls0"> </span></div></div><div class="c x1 y94 we h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> operacyjne<span class="ff1"> </span></div></div><div class="c xd y94 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">28<span class="ls0"> </span></div></div><div class="c xf y94 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">104<span class="ls0"> </span></div></div><div class="c x11 y94 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c x1 y95 we h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) z <span class="ff6">działal<span class="_ _1"></span>ności operacyjn<span class="_ _1"></span>ej<span class="ff7"> </span></span></div></div><div class="c xd y95 wb h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y95 wa h13"><div class="t m0 x20 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(1 674) </div></div><div class="c x11 y95 wa h13"><div class="t m0 x20 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(1 679) </div></div><div class="c x1 y96 we h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Przychody fi<span class="_ _1"></span>nansowe </div></div><div class="c xd y96 w12 h13"><div class="t m0 x1b h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">29<span class="ls0"> </span></div></div><div class="c xf y96 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">11 257 </div></div><div class="c x11 y96 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">16 993 </div></div><div class="c x1 y97 we h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Udział w zyskach <span class="_ _1"></span>/ (stratach)<span class="_ _1"></span> jednostek wyceni<span class="_ _1"></span>anych metodą praw własno<span class="_ _1"></span>ści<span class="ff1"> </span></div></div><div class="c xd y97 w12 h13"><div class="t m0 x12 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">8 </div></div><div class="c xf y97 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">29 354 </div></div><div class="c x11 y97 wa h13"><div class="t m0 x16 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">176 960 </div></div><div class="c x1 y98 we h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _1"></span>owe </div></div><div class="c xd y98 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">30<span class="ls0"> </span></div></div><div class="c xf y98 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10 333<span class="ls0"> </span></div></div><div class="c x11 y98 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">16 982 </div></div><div class="c x1 y99 we h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">(Strata)/od<span class="_ _1"></span>wrócenie straty z t<span class="_ _1"></span>ytułu utraty wart<span class="_ _1"></span>ości aktywów<span class="ff1"> </span></div></div><div class="c xd y99 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">31<span class="ls0"> </span></div></div><div class="c xf y99 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x11 y99 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">11 117 </div></div><div class="c x1 y9a we h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) prze<span class="_ _1"></span>d opodatkowanie<span class="_ _1"></span>m </div></div><div class="c xd y9a wb h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y9a wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">28 614 </div></div><div class="c x11 y9a wa h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">186 409 </div></div><div class="c x1 y9b we h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Podatek do<span class="_ _1"></span>chodowy </div></div><div class="c xd y9b w12 h13"><div class="t m0 x17 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">32,33 </div></div><div class="c xf y9b wa h13"><div class="t m0 x20 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(2 539) </div></div><div class="c x11 y9b wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 680 </div></div><div class="c x1 y9c we h14"><div class="t m0 xc hf y9d ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) n<span class="_ _1"></span>etto z <span class="ff6">działalności kon<span class="_ _1"></span>tynuowanej<span class="ff7"> </span></span></div></div><div class="c xd y9c wb h14"><div class="t m0 xc hf y9d ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y9c wa h14"><div class="t m0 x15 hf y9d ff7 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c x11 y9c wa h14"><div class="t m0 x16 hf y9d ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x1 y9e we h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) nett<span class="_ _1"></span>o z <span class="ff6">działalności zani<span class="_ _1"></span>echanej<span class="ff7"> </span></span></div></div><div class="c xd y9e wb h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y9e wa h13"><div class="t m0 x1a hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x11 y9e wa h13"><div class="t m0 x1a hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y9f we h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) n<span class="_ _1"></span>etto </div></div><div class="c xd y9f wb h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y9f wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c x11 y9f wa h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb ya0 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 ya1 ff7 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 ya2 ff6 fs4 fc0 sc0 ls0 ws0">Zysk (strata) netto na jedną akcję zwykł<span class="_ _1"></span>ą<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x1 hb ya3 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb ya4 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ya5 we h15"><div class="t m0 xc h16 y88 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c ya5 wf h15"><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c xf ya5 w10 h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x11 ya5 w10 h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 ya7 w11 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _1"></span>iczba akcji w<span class="ff1"> ok<span class="_ _1"></span>resie </span></div></div><div class="c xd ya7 w12 h13"><div class="t m0 x1b h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c xf ya7 w10 h13"><div class="t m0 x21 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x11 ya7 w10 h13"><div class="t m0 x21 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x1 ya8 w11 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _1"></span> (strata) n<span class="_ _1"></span>a jedną akcję (PLN)<span class="ff1"> </span></div></div><div class="c xd ya8 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">34<span class="ls0"> </span></div></div><div class="c xf ya8 w10 h13"><div class="t m0 x22 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c x11 ya8 w10 h13"><div class="t m0 x22 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x1 ya9 w11 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozwodniony zysk<span class="_ _1"></span> (strat<span class="_ _1"></span>a) na jedną akcję (PLN)<span class="ff1"> </span></div></div><div class="c xd ya9 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">34<span class="ls0"> </span></div></div><div class="c xf ya9 w10 h13"><div class="t m0 x22 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c x11 ya9 w10 h13"><div class="t m0 x22 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb yaa ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yab ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yac ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yad ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 yae ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff7 fs4"> </span></div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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UF+1o3VNXW1DfGt/7VTECspbuZfqDVV25wUW1bapeljdnJRAEDLGucv3DR6bOYtnadMLPz2BfVTp0eXwiy6Ykz99BlRsRR+d0SzC+n085sa5y9snDe//jczoou95J94QgghWVVVM3xkhzPPSG3YGA2Xz9znztghyuvy37cl1r6TP+DknV/n+PKV0Z56bmlpx9GjWn5TRR/O95UZXenz2TqceUZ0plzWfAZRUTT++S9Z22d79xZe+J3Yccd0vOxfNo+7YdOlP6y94SeFw4fW3jwpWsmCC87f+c+l5dfd2pwV52y69IeJpZXxRYuzDssk161776SB0YVNo22y5UP8cMaIulun1E+fEV1ENZo7u2BIRXqSgKjfklVV0VWVogsEdfnv2/bIwZ8u99y9V51r19LO/YfHP/3bsuPsaXZIz6ijP33m57pG937h7tey7i1a9dbPKvpdeNbhrVmVNVXv/3zGswteW1u1oTbz9tJuRSd9oef3v3Z0ea8embc/seitMZOfaHmZpxxedvkFxx3bb8uJefc+/trE+59L31veu8ef/uufmq7GKT+4N/OWF345omnSXDbpiadfWZP+dewFx485/1jfJwDYVcmqqmj65szd67zyftGgnRBCtNceQuj64H3b2/XMKepYPGPahkEVm8fdkH/i8Xnl/XKKOnZ98L5N11zXOG9++qqgBUMqOt86YXs7izu/X5u5zgVDKoqaTGHc9E1F1x2KEivam888ny26nk8IoemMBYmllVlnrGXmR9a9+WecFjvumMKLhqU2bKy9eVKyqirdPF2fmLNLB7Jaft3MYiy6YkztzZM2XXNdt8e3ndu2Y8fo8jvpG/IOKS8cekE0XUEIofG5RcmqqlR1dU5Rz+gMtw5fH5K5gKjZPvjTEx3L+yXfeDNZVdX4zIKPPz+Krhiz9x/n2aZFzxucfGtV+i8OW/6VSKW2uepoPJn6xgMrsk5vO6y04/8OPzSWmxNPpr40fcmrVdsc6olt3Fi8fFkI4U8T/imrTHZSPJG8/aEXMoOkWSPOPuJfh56QPoYz6+kVO8yeyLkn9/3pqIFFBfmVq9efdeXvMu9acu/3sg4KNV3stH//6qlH9c5a4T7fvjPzlt1+7wDwiZWqrcucjTpt66TA8URy3brG51+IlR+c16fPNkdp4onkunWhY8dt5jyIhtlse2Oqtq7x2YV5Bx6wM0vIWlTT6Ykz1zmnpKSZkIgW2/RN7b9/+tWT66tDXd02L/3hszIf1vL22bKQrB27jFVK1dYlV6+OVy7PP/borDcSLbn59d+5181cz60r39xszsk1a5N/WxcdScve1PFEYuXKaDaFLRs8c7HpNflwQyXXrP2oJ4xumDk76zhJwZCK7c1OsZfbNHps9n8o3HbLbo/mageyj/Y0O6Tnvq/1iYb0XP3U21nNk9P4Qec3thwaGvbj2X+97Z+bnlrWsuqauq9c+busIzzNmvboy3MWrLz3PwbvamA8/MyKEMLkMYP69OyeddeSt95NHwuKPLn4razHPPS/y7OyZ+Xa9zJ/Le1WpHkAYFflFHXMKWpxLzaWF42b395d2+2lbV+l+f+qb24JLS9q59e55TfeTGg196yWX2uHl8jMKeqYV96v6RRtO1zyLr/ujrZkblnP5g/RxPLSq7e9zy5zTT7+i+TklpZ2+vlN++jfr863TkifWEjImtLgtaq6pkN6flXxuV5dC0IIj7+x8c4X/pG9QVeuzI1vGeJStaH2kp8/uksvH08kh45/eGeaJ61puuxk+Tz14qpYXu6Is7eZcu2ZV9Y220gt37JwyTZb6TtnHuabBADQzhTPmNYmE+vtGbG8ThNu8iE2kz21jcnzfr886+7zDyn55iElIYR3a+Pn/yF773/sMaX5GVfmCiE8/cqae/70ys6//I3T51euWp914/UjBzww/mtP3z5s2r9/dewFx5d2K0rf9dCN39jeDAfnntz3rfu/H/15+vZh148ckPnEEMJD/7s8hPDV/p/PvPHRhduMYsqazGB7tz+x6M3MX79y/Gd9kwAA2pOCIRXNHivbh3Q4bWB0bShC5klu335oZdZVevbrlH/XOZ8NIcSTqXPvX5b1zMNKO44b2Gtg96+O+MkfM2+/duq8Ew49cGdO+qpcvX7aoy9n3lLeu8cv/+2c9MxpZaVdTj2q9/cGf/GqO+c+/MyKSZcNanZStabKSrtceNbhvfYrzly3Ba+tDSEc+plPbbMOq9bXNjSmT8xbvGxdswtcvGxd+qXjiWTmZAZhdw9AAQCw12r709viicTKlfHK5fEXX0qtrw4hxJevTF9MKf+M05oZw9ZqRdePyxrh80nPnrte+EfTIT0zv3nw9ob0hBAevqBfLDfn1KN6jzj7iKx62clBPr97cmnWLZnNs/XTKsifPGZQ05ncdmjAEQdl/lq1oTYqnFMOL8vslszhPU0H9qRvH3LKlmuqZg3sGXH2Eds7AAUAwL6o6IoxbXh6W3zR4tqJkzMntUtLT5eXjpP8Af2Lxl7WVhPW5fYoiaba85nmhhBeq6q78snVWXdMOL3XF0o7hu0M6UlfwyeEcM3w/uW9e2QFxs4M8lmwZJtxNWMvOL6Fgzm7MWdALC83a8U6xPJCCBdXfDHzxszhPZnDeMZecHyzt2cN7Mk6aw4AgH1d4SUXt1XwbDhz8Mavf6vZ5mlW47z5G7/+rQ1nDo4vWtwm61Bw/td8oCGEWE19fMj0l3MzrrwZQjjlc90vOfrTIYSa+vgFM17NOpYx8rgDo2v4pOtixrhzv/j932Y+5q/L/nH7nJd/ULFl/oDaxmRR/jaLiSeSWaN62nyETOXq9ZkvUdqtKDos88XPfzrzYY8ufD265E7WAJ4ffO3ozDm1K1evj9Ira2DPkX32++g+nvUH9fUdBQBI6/H2io+8eUYOb4NDPfFE3ZQ7dvswS2Jp5cavf6tw5PBO465u5WlvuWU9C4ZUONUtVlwYO7H271mDVf6+uqj2G32LCvKL8nNP3Lgmq0+WbFwTP6N35pldz7/7wcYvHpm16IEnbNll//3S6t+88u4fzu8bnTIXWVe9OevxvfYrzrql2QkG9i/ptDMnlVXX1P3ioRcybznpC1smPSwp7ljeu0f6TaWH92QO7Dn35L6xvNzM0+EWLnmnvFePrIE9pxxe5gw3AID2pPDbF7S+eWqGj9z5IzzbUz91emLFys63TdzhfOUt6zh6lOyJhRAmjxmUdeWcqg21V905d/KYQdGRnKO/Oy3zOZWr1t84ff61I06Jfn23Nv6DP72VtdyrTz4wOkdu9caGi+e8EUKY8Ozfrup/4C6t3Ck/uLfpjU/fPqzZc+GWr6me9fSKEMKGTfX/8+SSphPEnX7MZ9I/f/v0Q6+dOm9ryL317rH9Dsgc2BM9eNBxn01HzhOL3rzwrMOzBvZknS+3L/5/BgAAmVo7gVsbNU+kcd78TZeOLZ4+tTXHfPLK++WWln7CP9bcEEJJccc7rvhK1h0PP7MiqoiS4o6TLhuUde+0R19+6sVVIYR4MnXxnDeypoA7tXfxlSceEN17+m+3jNO66Zl3XsuYF2H/kk5Zy6yuqW/NO6lctX7M5CfGTH7i2qnzmjbPKYeXpeckCCGccOg2ARYN78kcwHNMv/2zHvb0K2viiWTWwJ6s5QAAsE8rHDm8lUuom3JHWzVPunw2j2/ttHKFw4fKnhBCOLbfAZkj+CNjJj8RnWY25JS+556cPcjk3+54qrqmbsKzf2s6BdyvKj6XngIus4jO+/3y2sZk9HPT+Qa2N4ta65V2K/rpqFMzbynv1SPzqj6PLnw984S60m5F0QGlrJmpV659L3NgzymHl+1wtjoAAPYhBRXntObp8UWLP4pp0+qnTm/lDAcdzhoke7b4wdeOzuqQEMLXrvlDPJEMIdwy+vSsq39WbagdOeGxm55em/WU9CRvTaeA+/vmxqff3loXB5dtc5LitVPn1TZsc9To3JP7Rn9a8w5HnH3EgjuGNz0v7jtnHpb+uXLV+j/8deuFiSpO6pNus1MOL0vf/thzb2YO7Bl0nKuUAgC0K7GjjmzN0zddc91HtGKtXHJenz6f9E9260/NDeOp2lAbDeOJ5eU+dOM3sgbbvFT5TuGBOfU9e6ZvGXX0p6NJ3t6tjZ//h+xxKaf2Lj7tM1vnLRh+1mGZ55WFEC75+aN3/dvZ6UMok8dsqdKshzWrtFtRetKCHsUdj+y7X8/Szp87oFtJcfMTcZx8eM+J92/9NXPSti8deVBm26RTJ/MxIYTB/fv4pwEAoN3IP/bo1gyhiS9anL4OT5tLLK2ML1q8+9fzieV1OPMM2bNFSXHHaf/+1RE/+WPmjdMefflLRx506lG9y0q7XD9yQOZMACGEonfWNnbvnigqCiHs1yn/plMPCiHEk6lz71+W9Ur7dcpPn/wWObbfAVlXDn36lTVfvvS3d1zxlShXqmvqZs9fmTVh9Pac9IWe6UzaGS1MPJ05w/X2Ru+U9+6xvaACAGBflFvWszVP/+gO9URqJ04unnHPbj+9DS/Auk9+uFm/n3pU7xFnH5F144if/LG6pi6EcOFZh2ee9BXpsmxZSCRCCE/+c3lUNROe/durGbMXRO4d8vn0FU7TmoZK1Yba88c9dPR3p33mgl8c/d1p106dlzW5dpsFX15u03caQijtVpTZM1nDe9K+ffqh/mkAACCSqq376A71RBrnzQ/xhE3dNtkTQrhmeP+sYTwhhKHjH44G+dz1b2dnHeXIjTd2Wbliwum9enUtCCE8u3bTTc+8k/X0q08+8MSenZu+VnR8aU+9+cyT2dIyx/yEJsN70szhBgBAWuK1JR/Hq6xcaVO3WfZEw3iybqxctf72h14IIXTIj9UcnD2XeX5NTcE//h5CeLc2PmzW61n3puezbtapR/V++vZhTWdTaKq0W9GkywY1e9Ge3dNsupx8ePbBzaZTF5R2Kyrv1cO3BwCASOMzCz6GV4lXLrep2yx7QghlpV2aXqtn4v3PPb/sb5c88uY/cjrUHpjdBtdOnbem6v2m1/BpOqSn2Zeb89NvXj9yQMvBs+CO4ZnX3mm9ooL8pkdyDv3Mp3ZYR1lHhAAA+IRLrHz948ieF1+yqXdPTiqV2t59l016ImsKtS6dC1f3OSSVnx9SqS7Ll+XXbHPFnk6dCt8+5PCQs03hPD60vNnT27ZnTdX7K9ZUv/x61Yb364/su1+/XiWf3nawTeYjFy9bl/61Z2nnY/sdsKvvP2shIYSmZRVPJP+4YJvv8YAjysxnAABA2qbRYxtmzfmoX6VgSEXnKRNt7TbOntqGxi9f+tuqDbWZNzYWF7/frzyEkNPY2PXVV3Pj2xzbaSgp2fz5rdM6X33ygVf1NwYGAADZI3v2pNwW7isqyL/3PwZn3ZhfU1Pw97+HEFL5+aVHlmd/EtXVHda/G/3c8pAeAABoN+LLTTawz2ZPCKG8V4+mQ246rV6VV1sbQnhs9ElN54Du/MYbOY2NOzOkBwAA2ofYwS5kvy9nTwjhwrMOP+zg7IM2XZYt++3gz36qKHbN8P4H7Ne1yb2VzV6lBwAA4OPX0tgeAABgZzTMnL3p0h9+1K/Safx/Fl40zNbeDbk2AQAA7Bv77r0OshFkDwAA7Bmx8oM/jlf54hE2tewBAIA9I6+8X94h5R/tjntpaW6PEpta9gAAwB5TOPSCj3b5w4fayLIHAABaJb5ocWue3mHwVz/a7Lnk4j347mQPAAC0B4m17yTXV+/+jnWPkoIhFR/RuhVdMSanqONuPz25vjqx9h3ZAwAAhPj/vdyap3e+dUJuaWnb77KXlrb2UE/r3pfsAQCA9qP+l9Na9fxYXvGMaW2+Vl0f/n1rDvW0wfuSPQAA0G40zpsf4onWLCGvvF+n8f/ZhqvU5Z67c8t6tmoR8UTjvPmyBwAA2KJhziOtXELhRcO63HN3m6xM1wfv63DawD3+jmQPAAC0K3W/uKv1C+lw2sDuLy1szZV8cktLuy+YGzvumNauSjxRe8NPfKyyBwAAtkosrWyTuZ5zeyPNtsgAACAASURBVJR0e2Rmp/H/uavxk1ta2vm2W7o/N6+157ZF1fPiS8mqKh9rzCYAAIBMtRMnF8+4py32tfMKLxpWeNGw5Jq1DQ88VD99RgsFkltaWjh8aP7JJ8WOOjLE8trqvWy65jofqOwBAIBsjfPmJ9esbZODLVuSpqxnx8tHd7x8dAghub461NUl/7YusfadnOIusYP7hhBCx465PUra/I188Je5iaWVPlDZAwAAzagZOarbIzPb8KjL1gTqURKFUBuM22lRqrZu85VX+yi3bHabAAAAsiSWVtb/ZsY+/RZqfzbBqB7ZAwAALdk87obkmrX7arZVLqufOt2HKHsAAGAHNp77zVZevXSPSK6vrhk6wscnewAAYCf6oaqqZvjIfat8UrV1GwdVOL1N9gAAwM5qnDd/XyqfeOL9747SPLIHAAB2uXw2j79pHyifeKJm+MjGefN9ZLIHAAB2Wf3U6TXDR6Zq6/baNUyur37v+AGaR/YAAMDua5w3f8Mpp++dc7slKpcZzyN7AACgDSSrqt47aWDDzNl70TrFE/W/vneD5pE9AADQhjZd+sMNZw7eGw77JCqXbTjnvM3jbvChyB4AAGjr3lha+d5JAzdfO35PjfZJ1dZtvnb8hkEViaWVPg7ZAwAAH5X6qdOr+x1Rd+uUj/PIT6q2ru7WKdX9jqifOt1HIHsAAODjUHvzpPdOGrhp9Nj4osUf6QvFFy3eNHpsdb8jam+eZLPvqphNAAAArdQwa07DrDm5paWFw4d2OGtQXp8+IZbX+sWmausSry1pmPPIB7MfNWlBa+SkUilbAQAA4osW19/zm7ZaWl6fz3c4a1Beeb/de/oHf5mbePnVxMrX22p9Ci/8Tuy4Y2QPAABA+2RsDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7LEJAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACtELMJ4JOjKifHRmhbpamUrWqr2qq2Krbq3r9VbQRHewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZI9NAAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAA2MvkpFIpWwEAAGjHHO0BAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIAmYiGExrm32hAAANBe5Q+8/BO+BXJSqZTvAQAA0I45yQ0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAJqIhRAa595qQwAAQHuVP/DyT/gWyEmlUr4HAABAO+YkNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCIWQgg5OTYEAAC0W6mU7LEVAACA9sxJbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAA0EQshBBycmwIAABot1Ip2WMrAAAA7ZmT3AAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAoIlYCKFx7q02BAAAtFf5Ay//hG+BnFQq5XsAAAC0Y05yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAJmIhhMa5t9oQAADQXuUPvPwTvgVyUqmU7wEAANCOOckNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAACaiIUQGufeakMAAEB7lT/w8k/4FshJpVK+BwAAQDvmJDcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGgiFkIIOTk2BAAAtFuplOyxFQAAgPbMSW4AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAANBETso2AACA9i31Sd/rj9kEAABA++YkNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2WMTAAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaDMxmwA+OapycmyEtlWaStmqtqqtaqtiq+79W9VGcLQHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED22AQAAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAIC9TE4qlbIVAACAdszRHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCIWQmice6sNAQAA7VX+wMs/4VsgJ5VK+R4AAADtmJPcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACgiVgIoXHurTYEAAC0V/kDL/+Eb4GcVCrlewAAALRjTnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AHg/7d377FV3YcBx4/ta7AxScDR1dzhpkRbCagKa0LSBBza0DhIPCKiilXFNKHJmq6tICTyplaswbXZaCOVJsGsk0oDg9YmStsolIc7cBs2bG9p8zR/QAgTVgqdlSsMDfULrn33hxPiBu7xuX6kYH8+4g/wedxzfz5I56tz7u8CALIHAABA9gAAAMgeAAAA2QMAAHCRWBAEQVaWgQAAgFErlZI9RgEAABjNPOQGAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAAAXiQVBEGRlGQgAABi1UinZYxQAAIDRzENuAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAABwkVgQBOcPPGkgAABgtMq985ExPgJZqVTKeQAAAIxiHnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAjDWxIAjOH3jSQAAAwGiVe+cjY3wEslKplPMAAAAYxTzkBgAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAF4kFQXD+wJMGAka93Dsf8Z/dqBpVo4pRNapjc1QNQlYqlTIKAADAKOYhNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAMBgxIIgCLKyDAQAAIxaqZTsMQoAAMBo5iE3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAAC4SFbKGAAAwOiWGutX/TFDAAAAjG4ecgMAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD2GAAAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeQwAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAABhmMUMAADB2JBKJ9vb2Sy6Kx+MFBQUZ7a33xMkB18kunnLJn6c6OlNtbQNsnJ+ffW3hEI88mUyeOHEi3dKCgoJ4PB5x5alTp0YZlpaWlnSLiouLY7FYxPUvufKgX30Qv9/RJCuVSvn/DwAwRpSVle3YseOSi2pqasrKyjLa26mPfjxt7cTj+Q9/bdw9iy50y8V6jrxx7pf7u7bX9iYSl1xh/JLFEzc9McQjr6qqqqioSLe0oaGhpKSkfzNcf/316VaOeOWclZWVbtHx48cvbqd065eWltbV1WVUPnv37l20aNFw/X5HEw+5AQAwnPIevH/S/t2TX2nK+9J9Ic0TBEHO9BvyH1k5+ZWma557JmfG9JE4mL1794Y0T2VlZf/mudzU19eXl5dHX//QoUPpmgfZAwDAMF1ZxuOT9u8uqHwsZ/oNGW0Yu3XWpH27rtq2Obvf82ZDF54BpaWla9euvcyHdOPGjbW1tVHWTCQS8+fPdxLKHgAARtD4JYsn/+ZgpsHT37jP3nnN/t25c+cMy/GEZ0BRUVFdXd0VMbDLly9vbGwMXyeZTJaWlra2tjoPZQ8AACNlQvnqiZueCGI5Q702vbbw6u1bQja/mgAADChJREFUhl4+yWSyrKwsJAOam5sHMVvAn8vSpUsTaT7+1GfBggXNzc3OQ9kDAMBIyZ07J3/l14Ztd7GcidVPDPFpt/Ly8vr6+nRLGxoa4sP6NN1Ia21tLS0tTSaTl1xaVVUV8maRPQAADIOJ1cNwn+dPrlCvLby6duugN9+0adPGjRvTLb3MpzFIp7m5ecGCBRf/PHzOBt6vaUMAAMAQmuf74dO19Z442bl5S+pUW/fO3UEQZMfjuXNuy/nrv8r7yt9lTchPt1XO9BsGN7dbY2PjqlWr0i29IqYxSKe+vr6qqqr/8Tc2Npq6LWpLGwIAAAZt3PzSdItSHZ3tFetOz76za8v2vuYJgqA3kejeubtjw1Nn7rjr3K8PhAXVv3w704NJJBJLly5Nt/QKmsYgnYqKir1790Z5s8geAACGx/gli0Pu2Jz98le7tmxPt7Q3kTi74qGQ8ondOisr9D7SBww4m9mVNY1BOosWLWppaUkmkzNnzjR1m+wBAGDE5a34YrpF3c/vOn+wacA9tP/DmlRHZ7qluZ+ZG/1gwmczu+KmMQgxe/bsBQsWaB7ZAwDAhyF266x0izqqvhNlD72JRMfj30u3dNyno2ZP+GxmV+g0Bum0traaui3jc9UQAAAwvFIdnb2h3zPTX8+bx9Jfq0aaIG7r1q0hGXDlTmNQVFSU6S2dQWwyRrjbAwDAcGdPW1v0laM8Cxcu/NbH888/f4UO47x58xoaGqKvX11dPW/ePKef7AEA4MOQPPrm5XMwDz300JU7kiUlJZWVlVHWXLZs2cqVK517sgcAgA9JbNrHM7geHeGZBnbs2FFVVfWhvff29vbh3eHatWtLS0vD1yktLd2+fbsTT/YAAPDhySrMYOLpcfcsGOLLVVdXz5w5M2SFioqKxsbGKLsKn+2tpaVlwD0kIn+oKbq6urqioqJ0S4uKimpra0fB3NyyBwCAy1Ky59LZMyE/+j2csFmq0+z/AwoLC+vr60PCIAiCO+64I0q0FBQUhCzdvXv3gHtoagr7qFJxcfEghjkWizU3N6d7g/v27Rs1c3PLHgAALr/qefW1tP3wvfWRLkbj8dzbb0u39Nx/HYx4JPF4fN++feHrzJ49O8oTaCE3jjZv3pxMJsMGJJl8/PHHwwNmcEMdj8d/9rOfXfzzPXv23HjjjU5F2QMAwEjpeGJjukXjPnvn+CWLB9zDNb/4adaE/DQN0XPuuZ3RD+bGG2/cs2dPyAqtra333ntveLcEQfCJT3wi3aLm5ub7778/ZNv169eHfGXqgB/RCVdSUlJdXd3/J5WVlQsXLnQeyh4AAEbQ+YNNvafSzlU98cnvFawL+8Kca557Jrt4Srql0W/1XLBw4cLwec/q6+vLy8vDdzJ9+vSQpSETJNTW1lZUVIRs+8ADDwxxwFeuXPnwww9fiKg1a9Y4CWUPAAAj7tyu9DdYYjl5X7pv8n8fyHvw/gt3fnJmTJ9QvvqqbZsnv/Zi7NZZIXvu+tHWQRzPgPOebdy4cdOmTSErDNhFFRUVd99996ZNmw4dOpRMJltaWmpra1evXr18+fLwDZcsWTL0Ad+wYUNpaWlRUVFdXZ1pDKIzUgAABEEQLF++fMAL9z6pVOrC39sfqxpX+tmQmzbZxVMKKh8LgmDipicyqKlfHzh/sCnKY3IXq6urmzVrVsjDZqtWrbrppptKSkouubSgoKCysjL8vk19fX34d6RebNmyZeHzJUS9fI/F9u/f73TNlLs9AAAMyTsPfjXilGsR9Z5qO7ti8N8xGovFBpzYbenSpSEzTa9ZsyZ880wVFRVt3rzZqSJ7AAC4UvUcPtK+bv2w7S7Z84e7Fw9xHwNO7Nba2jpz5sx00xvEYrFLTps2aE8//fSw3OpB9gAA8GfTtWX7H1c+OvR7Pr2n2s4svLd3OL7xM8rEbgsWLEhXPiUlJcePHx+Wez579uwx35rsAQBgNOjeufv0p+b2njg56D2c+/WB05+8refwkeE6pCgTu61fn/Y+1dSpU5ubm0O+xmdARUVFDQ0Nmkf2AAAwevQmEqdn39n55KaeI29ksFmyJ/nbl9sr1g3l8zzpDDixW0VFxd69e9MtjcfjL7/8ck1NTaa3fWbOnNnQ0PC73/0u3cQJyB4AAK5gHRueOnP34tM3zwnvn1RHZ1/tnLp++h8+94WuLdtH6Hjq6urC79gsWrTo0KFD6ZbGYrGysrJjx47V1NQsW7ZswJdbtmxZQ0PD66+/XlJSYoLpy0dW//kHAQAY3RKJRHt7+xB3MnXq1L6/RHmkLbuoKIjlXDJ7Um1tA2ycn599beGARx6Px8MnDGhvb0+Efl5owD3019LSEgRBU1PThZ987GMfmzJlSkFBQTweH8R49u3wYoPY4VBGSfYAAABcwTzkBgAAyB4AAIArmU9ZAQCMIcnfvtxz8vfGYQzKveXm7OIpsgcAgNGva9tPunfuNg5j0MTq748fw9njITcAAGCUc7cHAGCsysnJ/khREASpjo5U2+mMN+83u3TUPeTnZ+Xnvb9mTk72R4renwW775//1xr09EQ88j6RNrn41TN/v4PZ/L1RinqQQRAEQf+n0XpPtQWdndF/m1FmFR+D3O0BABirF4IfKZrU9MKkphcmv/Zi4VtHr6rZGrvl5uibj5t/V9/mk5pemFD5rUiddd1HJ7/2YpCf/+4eFi+Y1PRCVuHkvn/Gbvqbq59/NqMj7/vTP4HCDzjicX5A7Jabr6rZWvjG65Nfe/Hq//hF7rzPDGKUCo8fnvDtf4q4Vf93N27+XZmNyUuN41d80ektewAAeN+ZOfParpt2+pO3dT/786ufeybnhmnRt+3euavtumlt101rX1UeZf2eN44mDx+5cB2f9/Wv9L6dGH9fWd8/8x9d1fXj2ui3RPpeuu26aSN6fyOrcPLVzz1z/jcvnZkz7/Qnb+uuffaqbZsz6sO+UerY8FTegyuiTyrQ93tpu27auUw+i3Vmzrx37v18wbq1F2IS2QMAwLtSbafP7dydPHxk/LK/HdEX6vrBD/O+/pUgCHJumBabMb39H9fk3VcW5ORkFU7OnVvS/ePay21kxt9X1r1zV9dT/9p74mSq7XT3tp90bHgq/9FVme6n761lFRSM+K+yoyMIgqwJE5zVsgcAgEtdmtc+m/fgigySYMk9hW8dLXzraEH1hoibnNv3q9iM6bFbbs5b+fcdG546/8J/BkGQ++k7+uoio0/O9L104VtHR3RMJpSv7t5W0/8n53+5P3duSfTbKbmzb7+qZuvk117s3rmr59j/RtxqUtMLfe9u3JLF0Y+275HFri3bfMLnA0xpAADAu8bNvyt5+Ej09c8fbGz/xreC9+4wRNLZ2bVlW/6jq3LnlpyZMy8Igs7qf8v/ZnlsxvR3PveFjI62b/ORdv5gY6xkdvKlV96/gL79U71vJ1J/eCfiHnreONr+jW9FnZngPWdXPNTz5rGgb0qDTLbK+/KXxi1e2LHuu9EfFxwL3O0BACAIgiB2y825c0u6fvDD6Jv0trX1njjZ9/RX9K26d/w0d25J8vCRvjsS3c/+PDZjeu/bif5pEenVT5zs+zOiw9L5RPWE8tUXPvKUXTxlfNnnO9Z9J3pU9I1SRs0TBEHPm8fefXeZbNjz5rGz9385CIIJj33TKf0np7chAAAYywoe/+fetrbswsLcuSXtj1Vl9AH63Nm3X3i8LeKsBsF7Ext0fve95+I6O7t37kq+9GrGR/7eS3dvq4mYTIM44ORLr3Rt2XbN/t29byd6T52KzZjevXPXuX2/+nB+L0EQJF96tXvbTzIJpp6zyx+4Zv/urh/9u0fdLshKpVJGAQBgjPjjyke7L4RNfn7/yZHPH2zM6KZNdvGU2KybLvwzo17KLp7S/3tssounZPYM2J8eefLlV6Nc3w/lgIP8/NzbPxUEwfn/+U1Gt1+yi6dkF/1Fpjey+n+ep/fk7yNtnp8/bv5d5/b9qu/wcud9JnX2bP8NJ1Z/f/y998geAADGWPYwlozx7PHZHgAAYJTz2R4AgLF08ZfJ92wymuRM+cux/PY95AYAAIxyHnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAALgMxQwAAAAwgmQxyc6/cw/9/NdSQ1pS9SZIAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">5<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff6 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie ze zmian w kapitale <span class="_ _1"></span>własnym<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x1 hb y6a ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yaf ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yb0 w13 h18"><div class="t m0 x1e h10 yb1 ff1 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c x23 yb0 w14 h18"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 xe hf y89 ff7 fs1 fc3 sc0 ls0 ws0">podstawowy </div></div><div class="c x25 yb0 w15 h18"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 x1e hf y89 ff7 fs1 fc3 sc0 ls0 ws0">zapasowy </div></div><div class="c x26 yb0 w14 h18"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 x27 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">rezerwowy </div></div><div class="c x28 yb0 w15 h18"><div class="t m0 x29 hf yb3 ff7 fs1 fc3 sc0 ls0 ws0">Wynik </div><div class="t m0 xc hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">finansowy z lat </div><div class="t m0 x2a hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">ubiegłych<span class="ff7"> </span></div></div><div class="c x2b yb0 w14 h18"><div class="t m0 x29 hf yb4 ff7 fs1 fc3 sc0 ls0 ws0">Wynik </div><div class="t m0 x1b hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">finansowy </div><div class="t m0 x1e hf y89 ff6 fs1 fc3 sc0 ls0 ws0">bieżącego </div><div class="t m0 x2c hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">okresu </div></div><div class="c x2d yb0 w15 h18"><div class="t m0 x2c hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 yb6 w16 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Saldo na dzień 01.0<span class="_ _1"></span>1.2024 roku<span class="ff7"> </span></div></div><div class="c x23 yb6 w14 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 yb6 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">528 054 </div></div><div class="c x26 yb6 w14 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x28 yb6 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x2b yb6 w14 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2d yb6 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c x1 yb7 w16 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmiany zasad (pol<span class="_ _1"></span>ityki) rac<span class="_ _1"></span>hunkowości<span class="ff1"> </span></div></div><div class="c x23 yb7 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yb7 w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 yb7 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yb7 w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b yb7 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yb7 w15 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 yb8 w16 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Korekta błę<span class="_ _1"></span>du podstawowego<span class="ff1"> </span></div></div><div class="c x23 yb8 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yb8 w15 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 yb8 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yb8 w15 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b yb8 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yb8 w15 h13"><div class="t m0 x30 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 yb9 w17 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Saldo po zmianach<span class="_ _1"></span> </div></div><div class="c x23 yb9 w18 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 yb9 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls7 ws0">528 054<span class="ls0"> </span></div></div><div class="c x26 yb9 w18 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x28 yb9 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x2b yb9 w18 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2d yb9 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c x1 yba w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wycena programu mot<span class="_ _1"></span>ywacyjnego </div></div><div class="c x23 yba w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yba w15 h13"><div class="t m0 x2e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x26 yba w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yba w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b yba w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yba w15 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x1 ybb w16 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dywidendy i<span class="_ _1"></span> zaliczki na dy<span class="_ _1"></span>widendy </div></div><div class="c x23 ybb w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 ybb w15 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 ybb w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 ybb w15 h14"><div class="t m0 x31 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(43 200) </div></div><div class="c x2b ybb w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d ybb w15 h14"><div class="t m0 x31 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(43 200) </div></div><div class="c x1 ybc w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Przekazanie wynik<span class="_ _1"></span>u finansowe<span class="_ _1"></span>go </div></div><div class="c x23 ybc w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 ybc w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 ybc w14 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">125 529 </div></div><div class="c x28 ybc w15 h13"><div class="t m0 x32 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(125 529) </div></div><div class="c x2b ybc w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d ybc w15 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 ybd w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk netto<span class="_ _1"></span> za okres od 01.01 do 31.12<span class="_ _1"></span>.2024 roku </div></div><div class="c x23 ybd w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 ybd w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 ybd w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 ybd w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b ybd w14 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">31 153<span class="ls0"> </span></div></div><div class="c x2d ybd w15 h13"><div class="t m0 x33 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c x1 ybe w17 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Saldo na dzień 31.1<span class="_ _1"></span>2.2024 roku<span class="ff7"> </span></div></div><div class="c x23 ybe w18 h13"><div class="t m0 x2e hf y58 ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 ybe w19 h13"><div class="t m0 x2f hf y58 ff7 fs1 fc0 sc0 ls0 ws0">530 393 </div></div><div class="c x26 ybe w18 h13"><div class="t m0 x2f hf y58 ff7 fs1 fc0 sc0 ls0 ws0">125 529 </div></div><div class="c x28 ybe w19 h13"><div class="t m0 x30 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2b ybe w18 h13"><div class="t m0 x33 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c x2d ybe w19 h13"><div class="t m0 x2f hf y58 ff7 fs1 fc0 sc0 ls0 ws0">690 675 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb ybf ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yc0 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yc1 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yc2 w13 h19"><div class="t m0 x1e h10 yc3 ff1 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c x23 yc2 w14 h19"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 xe hf y89 ff7 fs1 fc3 sc0 ls0 ws0">podstawowy </div></div><div class="c x25 yc2 w15 h19"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 x1e hf y89 ff7 fs1 fc3 sc0 ls0 ws0">zapasowy </div></div><div class="c x26 yc2 w14 h19"><div class="t m0 x24 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 x27 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">rezerwowy </div></div><div class="c x28 yc2 w15 h19"><div class="t m0 x29 hf yb3 ff7 fs1 fc3 sc0 ls0 ws0">Wynik </div><div class="t m0 xc hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">finansowy z lat </div><div class="t m0 x2a hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">ubiegłych<span class="ff7"> </span></div></div><div class="c x2b yc2 w14 h19"><div class="t m0 x29 hf yc4 ff7 fs1 fc3 sc0 ls0 ws0">Wynik </div><div class="t m0 x1b hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">finansowy </div><div class="t m0 x1e hf y89 ff6 fs1 fc3 sc0 ls0 ws0">bieżącego </div><div class="t m0 x2c hf y8a ff7 fs1 fc3 sc0 ls0 ws0">okresu </div></div><div class="c x2d yc2 w15 h19"><div class="t m0 x2c hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 yc5 w16 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Saldo na dzień 01.0<span class="_ _1"></span>1.2023 roku<span class="ff7"> </span></div></div><div class="c x23 yc5 w14 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 yc5 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">225 884 </div></div><div class="c x26 yc5 w14 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x28 yc5 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">330 251 </div></div><div class="c x2b yc5 w14 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2d yc5 w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">559 735 </div></div><div class="c x1 yc6 w16 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmiany zasad (pol<span class="_ _1"></span>ityki) rac<span class="_ _1"></span>hunkowości<span class="ff1"> </span></div></div><div class="c x23 yc6 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yc6 w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 yc6 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yc6 w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b yc6 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yc6 w15 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y39 w16 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Korekta błę<span class="_ _1"></span>du podstawowego <span class="ff1"> </span></div></div><div class="c x23 y39 w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 y39 w15 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 y39 w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 y39 w15 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y39 w14 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d y39 w15 h14"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 yc7 w17 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Saldo po zmianach<span class="_ _1"></span> </div></div><div class="c x23 yc7 w18 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 yc7 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls7 ws0">225 884<span class="ls0"> </span></div></div><div class="c x26 yc7 w18 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x28 yc7 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">330 251 </div></div><div class="c x2b yc7 w18 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2d yc7 w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">559 735 </div></div><div class="c x1 yc8 w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wycena programu mot<span class="_ _1"></span>ywacyjnego </div></div><div class="c x23 yc8 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yc8 w15 h13"><div class="t m0 x2e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x26 yc8 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yc8 w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b yc8 w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yc8 w15 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x1 yc9 w16 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Dywidendy i<span class="_ _1"></span> zaliczki na dy<span class="_ _1"></span>widendy </div></div><div class="c x23 yc9 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yc9 w15 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 yc9 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yc9 w15 h13"><div class="t m0 x31 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(30 420) </div></div><div class="c x2b yc9 w14 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yc9 w15 h13"><div class="t m0 x31 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(30 420) </div></div><div class="c x1 yca w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Przekazanie wynik<span class="_ _1"></span>u finansowe<span class="_ _1"></span>go </div></div><div class="c x23 yca w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 yca w15 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">299 831 </div></div><div class="c x26 yca w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 yca w15 h13"><div class="t m0 x32 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(299 831) </div></div><div class="c x2b yca w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2d yca w15 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 ycb w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk netto<span class="_ _1"></span> za okres od 01.01 do 31.12<span class="_ _1"></span>.2023 roku </div></div><div class="c x23 ycb w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x25 ycb w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x26 ycb w14 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x28 ycb w15 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b ycb w14 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x2d ycb w15 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x1 ycc w17 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Saldo na dzień 31.1<span class="_ _1"></span>2.2023 roku<span class="ff7"> </span></div></div><div class="c x23 ycc w18 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x25 ycc w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">528 054 </div></div><div class="c x26 ycc w18 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x28 ycc w19 h13"><div class="t m0 x30 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x2b ycc w18 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x2d ycc w19 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yce ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb ycf ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yd0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yd1 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">6<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff6 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z przepływów pieniężnych<span class="ff7"> </span></div><div class="t m0 x1 hb y6a ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yaf ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1e w1a h1a"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c y1e w12 h1a"><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c x34 y1e w1b h1a"><div class="t m0 x1d hf yd2 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x11 y1e w1b h1a"><div class="t m0 x1d hf yd2 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 yd3 w1c h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _1"></span>pieniężnych z<span class="ff7"> </span>dzi<span class="_ _1"></span>ałalności operacyj<span class="_ _1"></span>nej<span class="ff7"> </span></div></div><div class="c x1c yd3 w12 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yd3 w1b h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 yd3 w1b h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 yd4 w1a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) prze<span class="_ _1"></span>d opodatkowanie<span class="_ _1"></span>m </div></div><div class="c x1c yd4 w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yd4 w1e h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">28 614 </div></div><div class="c x11 yd4 w1e h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">186 409 </div></div><div class="c x1 yd5 w1a h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Korekty razem </div></div><div class="c x1c yd5 w1d h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yd5 w1e h13"><div class="t m0 x35 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(24 813) </div></div><div class="c x11 yd5 w1e h13"><div class="t m0 x36 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(184 569) </div></div><div class="c x1 yd6 w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x1c yd6 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">36<span class="ls0"> </span></div></div><div class="c x34 yd6 w1b h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 656 </div></div><div class="c x11 yd6 w1b h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 669 </div></div><div class="c x1 yd7 w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">(Udział w zyskac<span class="_ _1"></span>h)/stratach <span class="_ _1"></span>jednostek wycenian<span class="_ _1"></span>ych metodą pr<span class="_ _1"></span>aw własności<span class="ff1"> </span></div></div><div class="c x1c yd7 w12 h13"><div class="t m0 x12 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 </div></div><div class="c x34 yd7 w1b h13"><div class="t m0 x35 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(29 354) </div></div><div class="c x11 yd7 w1b h13"><div class="t m0 x36 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(176 960) </div></div><div class="c x1 yd8 w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x1c yd8 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">36<span class="ls0"> </span></div></div><div class="c x34 yd8 w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">881<span class="ls0"> </span></div></div><div class="c x11 yd8 w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">954<span class="ls0"> </span></div></div><div class="c x1 yd9 w1c h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(Zysk)/strat<span class="_ _1"></span>a z <span class="ff5">działalności inwe<span class="_ _1"></span>stycyjnej<span class="ff1"> </span></span></div></div><div class="c x1c yd9 w12 h14"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">36<span class="ls0"> </span></div></div><div class="c x34 yd9 w1b h14"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(444) </div></div><div class="c x11 yd9 w1b h14"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(98) </div></div><div class="c x1 yda w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _1"></span>rezerw </div></div><div class="c x1c yda w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yda w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">126<span class="ls0"> </span></div></div><div class="c x11 yda w1b h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(98) </div></div><div class="c x1 ydb w1c h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _1"></span>należności<span class="ff1"> </span></div></div><div class="c x1c ydb w12 h13"><div class="t m0 x1b h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">36<span class="ls0"> </span></div></div><div class="c x34 ydb w1b h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(36) </div></div><div class="c x11 ydb w1b h13"><div class="t m0 x20 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(1 871) </div></div><div class="c x1 ydc w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _1"></span>zobowiązań krótk<span class="_ _1"></span>oterminowych, z wyjątk<span class="_ _1"></span>iem pożyczek i kredytó<span class="_ _1"></span>w<span class="ff1"> </span></div></div><div class="c x1c ydc w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">36<span class="ls0"> </span></div></div><div class="c x34 ydc w1b h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19<span class="ls0"> </span></div></div><div class="c x11 ydc w1b h13"><div class="t m0 x35 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(10 504) </div></div><div class="c x1 ydd w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Inne kore<span class="_ _1"></span>kty (program motywacyjny) </div></div><div class="c x1c ydd w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ydd w1b h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x11 ydd w1b h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x1 yde w1a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>wypracowane w to<span class="_ _1"></span>ku działalności operac<span class="_ _1"></span>yjnej<span class="ff7"> </span></div></div><div class="c x1c yde w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yde w1e h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 801 </div></div><div class="c x11 yde w1e h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 840 </div></div><div class="c x1 ydf w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">(Zapłacony) /zwró<span class="_ _1"></span>cony podat<span class="_ _1"></span>ek dochodowy<span class="ff1"> </span></div></div><div class="c x1c ydf w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ydf w1b h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(16) </div></div><div class="c x11 ydf w1b h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(396) </div></div><div class="c x1 ye0 w1a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>netto z<span class="ff7"> </span>działalności<span class="_ _1"></span> <span class="ff7">operacyjnej </span></div></div><div class="c x1c ye0 w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye0 w1e h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 785 </div></div><div class="c x11 ye0 w1e h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 444 </div></div><div class="c x1 ye1 w1a h13"><div class="t m0 xc h16 ye2 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c ye1 w1d h13"><div class="t m0 xc h16 ye3 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 ye1 w1e h13"><div class="t m0 x39 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 ye1 w1e h13"><div class="t m0 xc h16 ye2 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ye4 w1c h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _1"></span>pieniężnych z<span class="ff7"> </span>dzi<span class="_ _1"></span>ałalności inwestycyj<span class="_ _1"></span>nej<span class="ff7"> </span></div></div><div class="c x1c ye4 w12 h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye4 w1b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 ye4 w1b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ye5 w1a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wpływy<span class="ff7"> </span></div></div><div class="c x1c ye5 w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye5 w1e h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">118 754 </div></div><div class="c x11 ye5 w1e h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">277 087 </div></div><div class="c x1 ye6 w1c h14"><div class="t m0 xc h10 ye7 ff5 fs1 fc0 sc0 ls0 ws0">Wpływy ze sprzeda<span class="_ _1"></span>ży rzeczowych ak<span class="_ _1"></span>tywów trwałych<span class="ff1"> </span></div></div><div class="c x1c ye6 w12 h14"><div class="t m0 x19 h10 ye7 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye6 w1b h14"><div class="t m0 x13 h10 ye7 ff1 fs1 fc0 sc0 ls7 ws0">474<span class="ls0"> </span></div></div><div class="c x11 ye6 w1b h14"><div class="t m0 x14 h10 ye7 ff1 fs1 fc0 sc0 ls7 ws0">93<span class="ls0"> </span></div></div><div class="c x1 ye8 w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wpływy z akty<span class="_ _1"></span>wów finansowyc<span class="_ _1"></span>h, w tym:<span class="ff1"> </span></div></div><div class="c x1c ye8 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye8 w1b h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">118 280 </div></div><div class="c x11 ye8 w1b h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">276 770 </div></div><div class="c x1 ye9 w1c h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls9 ws0">w <span class="ff5 ls0">jednostk<span class="_ _1"></span>ach powiązanych, w t<span class="_ _1"></span>ym:<span class="ff1"> </span></span></div></div><div class="c x1c ye9 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 ye9 w1b h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">118 280 </div></div><div class="c x11 ye9 w1b h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">276 770 </div></div><div class="c x1 yea w1c h13"><div class="t m0 x1d h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">udzielon<span class="_ _1"></span>e pożyczki długot<span class="_ _1"></span>erminowe<span class="ff9"> </span></div></div><div class="c x1c yea w12 h13"><div class="t m0 x19 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yea w1b h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">62 638 </div></div><div class="c x11 yea w1b h13"><div class="t m0 x16 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">191 864 </div></div><div class="c x1 yeb w1c h13"><div class="t m0 x1d h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">otrzymane dywi<span class="_ _1"></span>dendy </div></div><div class="c x1c yeb w12 h13"><div class="t m0 x19 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yeb w1b h13"><div class="t m0 x15 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">55 642 </div></div><div class="c x11 yeb w1b h13"><div class="t m0 x15 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">84 906 </div></div><div class="c x1 yec w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Inne wpływy inwest<span class="_ _1"></span>ycyjne<span class="ff1"> </span></div></div><div class="c x1c yec w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yec w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 yec w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">224<span class="ls0"> </span></div></div><div class="c x1 yed w1a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Wydatki </div></div><div class="c x1c yed w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yed w1e h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">85 338 </div></div><div class="c x11 yed w1e h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">62 870 </div></div><div class="c x1 yee w1c h1c"><div class="t m0 xc h10 yef ff5 fs1 fc0 sc0 ls0 ws0">Wydatki na <span class="_ _1"></span>nabycie wartośc<span class="_ _1"></span>i niematerialnych i pr<span class="_ _1"></span>awnych oraz rzeczowyc<span class="_ _1"></span>h aktywów </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">trwałych<span class="ff1"> </span></div></div><div class="c x1c yee w12 h1c"><div class="t m0 x19 h10 yf1 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yee w1b h1c"><div class="t m0 x13 h10 yf1 ff1 fs1 fc0 sc0 ls7 ws0">749<span class="ls0"> </span></div></div><div class="c x11 yee w1b h1c"><div class="t m0 x13 h10 yf1 ff1 fs1 fc0 sc0 ls7 ws0">709<span class="ls0"> </span></div></div><div class="c x1 yf2 w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wydatki na <span class="_ _1"></span>aktywa finansowe<span class="_ _1"></span>, w tym: </div></div><div class="c x1c yf2 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yf2 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">84 589 </div></div><div class="c x11 yf2 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">61 994 </div></div><div class="c x1 yd0 w1c h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">w jednostk<span class="_ _1"></span>ach powiązanych, w t<span class="_ _1"></span>ym:<span class="ff1"> </span></div></div><div class="c x1c yd0 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yd0 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">84 589 </div></div><div class="c x11 yd0 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">61 994 </div></div><div class="c x1 yf3 w1c h13"><div class="t m0 x1d h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">udzielon<span class="_ _1"></span>e pożyczki długot<span class="_ _1"></span>erminowe<span class="ff9"> </span></div></div><div class="c x1c yf3 w12 h13"><div class="t m0 x19 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yf3 w1b h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">84 589 </div></div><div class="c x11 yf3 w1b h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">61 994 </div></div><div class="c x1 yf4 w1c h14"><div class="t m0 x1d h17 yf5 ff8 fs1 fc0 sc0 ls0 ws0">nabycie u<span class="_ _1"></span>działów, akcji, certyfi<span class="_ _1"></span>katów inwestycyjnych<span class="ff9"> </span></div></div><div class="c x1c yf4 w12 h14"><div class="t m0 x19 h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yf4 w1b h14"><div class="t m0 xc h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 yf4 w1b h14"><div class="t m0 xc h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 yf6 w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Inne wydatk<span class="_ _1"></span>i inwestycyjne </div></div><div class="c x1c yf6 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yf6 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 yf6 w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">167<span class="ls0"> </span></div></div><div class="c x1 yf7 w1a h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>netto z<span class="ff7"> </span>działalności<span class="_ _1"></span> inwestycyjnej<span class="ff7"> </span></div></div><div class="c x1c yf7 w1d h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yf7 w1e h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">33 416 </div></div><div class="c x11 yf7 w1e h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">214 217 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 yf8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yfa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb yfc ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yfe ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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LLS4pKiwqwba+sa6pviW/9rpyhWVtrCv1BrarY5KbaivEvuY3ZyUQDAjjXPX7hp9NjMWzpPnVj87Qsap82ILoVZcsWYxhkzo2Ip/u6IFhfS6Rc3Ns9f2DxvfuOvZ0YXeyk88YQQQrKmpm74yA5nnpHasDEaLp+5z52xQ1TQ5T9vSax9u3DAyTu/zvHlK6M99fzy8o6jR+34TZV8MN9XZnSlz2frcOYZ0ZlyWfMZREXR/Kc/Z22f7d1bfOF3Yscd0/Gyf9o87vpNl/6w/vqfFg8fWn/T5Ggliy44f+c/lx2/7tbmrDpn06U/TCytji9anHVYJrlu3bsnDYwubBptky0f4gczRjRMmto4Y2Z0EdVo7uyiIVXpSQKifkvW1ERXVYouENTlP2/ZIwd/utx15yfqXLsd7dx/cPzTvy0fnj0tDukZdfSnz/xc1+jeL9z5ata9Jave/HlVvwvPOrw1q7Km5r1fzHxmwatrazbUZ95e3q3kpC/0/P7Xjq7s1SPz9scXvTlmyuM7XuYph1dcfsFxx/bbcmLe3Y+9OvHeZ9P3Vvbu8cf/+Ifc1TjlB3dn3vL8f43ITZrLJj/+1Mtr0r+OveD4Mecf6/sEALsqWVMTTd+cuXtdUNkvGrQTQoj22kMIXe+/Z3u7nnklHUtnTt8wqGrzuOsLTzy+oLJfXknHrvffs+nqa5vnzU9fFbRoSFXnSRO2t7O48/u1metcNKSqJGcK49w3FV13KEqsaG8+83y26Ho+IYTcGQsSS6uzzljLzI+sewvPOC123DHFFw1LbdhYf9PkZE1Nunm6Pj5nlw5k7fh1M4ux5Iox9TdN3nT1td0e23Zu244do8vvpG8oOKSyeOgF0XQFIYTmZxcla2pStbV5JT2jM9w6fH1I5gKiZnv/j493rOyXfP2NZE1N89MLPv78KLlizCf/OM82LXre4OSbq9J/cdjyr0Qqtc1VR+PJ1DfuW5F1etth5R3/d/ihsfy8eDL1pRlLXqnZ5lBPbOPG0uXLQgh/nPAPWWWyk+KJ5K0PPJ8ZJC0acfYR/zz0hPQxnFlPrfjQ7Imce3Lfn40aWFJUWL16/VlX/jbzriV3fy/roFDuYqf/61dPPap31gr3+fbtmbfs9nsHgH1Wqr4hczbqtK2TAscTyXXrmp97PlZ5cEGfPtscpYknkuvWhY4dt5nzIBpms+2NqfqG5mcWFhx4wM4sIWtRudMTZ65zXllZCyERLTb3Te2/f/rVk+trQ0PDNi/9wbMyH7bj7bNlIVk7dhmrlKpvSK5eHa9eXnjs0VlvJFpyy+u/c6+buZ5bV76l2ZyTa9Ym/7ouOpKWvanjicTKldFsCls2eOZi02vywYZKrln7UU8Y3fTg7KzjJEVDqrY3O8Un3KbRY7P/Q+GWm3d7NFc7kH20p8UhPfd8rU80pOeqJ9/Kap685vc7v77l0NCwn8z+yy3/mHtq2Y7V1jV85crfZh3hadH0R16as2Dl3f82eFcD46GnV4QQpowZ1Kdn96y7lrz5TvpYUOSJxW9mPeaB/12elT0r176b+Wt5txLNAwC7Kq+kY17JDvdiYwXRuPnt3bXdXtr2VVr+r/qWlrDjRe38Ou/4jbcQWi09a8ev9aGXyMwr6VhQ2S93irYPXfIuv+6Hbcn8ip4tH6KJFaRXb3ufXeaafPwXyckvL+/0ixv30r9fnSdNSJ9YSMia0uDVmobcIT2/qvpcr65FIYTHXt94+/N/z96gK1fmx7cMcanZUH/JLx7ZpZePJ5JDxz+0M82TlpsuO1k+T76wKlaQP+LsbaZce/rltS020o5vWbhkm630nTMP800CAGhnSmdOb5OJ9faMWEGnCTf6EFvInvrm5Hm/W5519/mHlH3zkLIQwjv18fN/n733P/aY8sKMK3OFEJ56ec1df3x551/+hhnzq1etz7rxupED7hv/taduHTb9X7869oLjy7uVpO964IZvbG+Gg3NP7vvmvd+P/jx167DrRg7IfGII4YH/XR5C+Gr/z2fe+MjCbUYxZU1msL3bH1/0RuavXzn+s75JAADtSdGQqhaPle1FOpw2MLo2FCHzJLdvP7Ay6yo9+3UqvOOcz4YQ4snUufcuy3rmYeUdxw3sNbD7V0f89A+Zt18zbd4Jhx64Myd9Va9eP/2RlzJvqezd47/+5Zz0zGkV5V1OPar39wZ/8ce3z33o6RWTLxvU4qRquSrKu1x41uG99ivNXLcFr64NIRz6mU9tsw6r1tc3NadPzFu8bF2LC1y8bF36peOJZOZkBmF3D0ABAPCJ1fant8UTiZUr49XL4y+8mFpfG0KIL1+ZvphS4RmntTCGrdVKrhuXNcJnX8+eO57/e+6Qnge/efD2hvSEEB66oF8sP+/Uo3qPOPuIrHrZyUE+v31iadYtmc2z9dMqKpwyZlDuTG4fasARB2X+WrOhPiqcUw6vyOyWzOE9uQN70rcPOWXLNVWzBvaMOPuI7R2AAgBgb1RyxZg2PL0tvmhx/cQpmZPapaWny0vHSeGA/iVjL2urCevye5RFU+35TPNDCK/WNFz5xOqsOyac3usL5R3Ddob0pK/hE0K4enj/yt49sgJjZwb5LFiyzbiasRccv4ODObsxZ0CsID9rxTrECkIIF1d9MfPGzOE9mcN4xl5wfIu3Zw3syTprDgCAvV3xJRe3VfBsOHPwxq9/q8XmaVHzvPkbv/6tDWcOji9a3CbrUHT+13ygIYRYXWN8yIyX8jOuvBlCOOVz3S85+tMhhLrG+AUzX8k6ljHyuAOja/ik62LmuHO/+P3fZD7mL8v+fuucl35QtWX+gPrmZEnhNouJJ5JZo3rafIRM9er1mS9R3q0kOizzxc9/OvNhjyx8LbrkTtYAnh987ejMObWrV6+P0itrYM+Rffb76D6e9Qf19R0FAEjr8daKj7x5Rg5vg0M98UTD1Nt2+zBLYmn1xq9/q3jk8E7jrmrlaW/5FT2LhlQ51S1WWhw7sf5vWYNV/ra6pP4bfUuKCksK80/cuCarT5ZsXBM/o3fmmV3PvfP+xi8embXogSds2WX/3dLaX7/8zu/P7xudMhdZV7s56/G99ivNuqXFCQb2L+u0MyeV1dY1/PKB5zNvOekLWyY9LCvtWNm7R/pNpYf3ZA7sOffkvrGC/MzT4RYuebuyV4+sgT2nHF7hDDcAgPak+NsXtL556oaP3PkjPNvTOG1GYsXKzrdM/ND5ynes4+hRsicWQpgyZlDWlXNqNtT/+Pa5U8YMio7kHP3d6ZnPqV61/oYZ868ZcUr06zv18R/88c2s5V518oHROXKrNzZdPOf1EMKEZ/764/4H7tLKnfKDu3NvfOrWYS2eC7d8Te2sp1aEEDZsavyfJ5bkThB3+jGfSf/87dMPvWbavK0h9+Y7x/Y7IHNgT/TgQcd9Nh05jy9648KzDs8a2JN1vtze+P8ZAABkau0Ebm3UPJHmefM3XTq2dMa01hzzKajsl19evo9/rPkhhLLSjrdd8ZWsOx56ekVUEWWlHSdfNijr3umPvPTkC6tCCPFk6uI5r2dNAXdq79IrTzwguvf032wZp3Xj02+/mjEvwv5lnbKWWVvX2Jp3Ur1q/Zgpj4+Z8vg10+blNs8ph1ek5yQIIZxw6DYBFg3vyRzAc0y//bMe9tTLa+KJZNbAnqzlAACwVyseObyVS2iYeltbNU+6fDaPb+20csXDh8qeEEI4tt8BmSP4I2OmPB6dZjbklL7nnpw9yORfbnuytq5hwjN/zZ0C7ldVn0tPAZdZROf9bnl9czL6OXe+ge3NotZ65d1Kfjbq1MxbKnv1yLyqzyMLX8s8oa68W0l0QClrZuqVa9/NHNhzyuEVHzpbHQAAe5GiqnNa8/T4osUfxbRpjdNmtHKGgw5nDZI9W/zga0dndUgI4WtX/z6eSIYQbh59etbVP2s21I+c8OiNT63Nekp6krfcKeD+trn5qbe21sXBFducpHjNtHn1TdscNTr35L7Rn9a8wxFnH7HgtuG558V958zD0j9Xr1r/+79svTBR1Ul90m12yuEV6dsfffaNzIE9g45zlVIAgHYldtSRrXn6pquv/YhWrJVLLujTZ1//ZLf+1NIwnpoN9dEwnlhB/gM3fCNrsM2L1W8XH5jX2LNn+pZRR386muTtnfr4+b/PHpdyau/S0z6zdd6C4WcdlnleWQjhkl88cse/nJ0+hDJlzJYqzXpYi8q7laQnLehR2vHIvvv1LO/8uQO6lZW2PBHHyYf3nHjv1l8zJ2370pEHZbZNOnUyHxNCGNy/j38aAADajcJjj27NEJr4osXp6/C0ucTS6viixbt/PZ9YQYczz5A9W5SVdpz+r18d8dM/ZN44/ZGXvnTkQace1buivMt1IwdkzgQQQih5e21z9+6JkpIQwn6dCm889aAQQjyZOvfeZVmvtF+nwvTJb5Fj+x2QdeXQp15e8+VLf3PbFV+JcqW2rmH2/JVZE0Zvz0lf6JnOpJ2xg4mnM2e43t7oncrePbYXVAAA7I3yK3q25ukf3aGeSP3EKaUz79rtp7fhBVj3yg836/dTj+o94uwjsm4c8dM/1NY1hBAuPOvwzJO+Il2WLQuJRAjhiX+sjKpmwjN/fSVj9oLI3UM+n77CaVpuqNRsqD9/3ANHf3f6Zy745dHfnX7NtHlZk2u3WfAV5Oe+0xBCebeSzJ7JGt6T9u3TD/VPAwAAkVR9w0d3qCfSPG9+iCds6rbJnhDC1cP7Zw3jCSEMHf9QNMjnjn85O+soR368ucvKFRNO79Wra1EI4Zm1m258+u2sp1918oEn9uyc+1rR8aU99eYzT2ZLyxzzE3KG96SZww0AgLTEq0s+jldZudKmbrPsiYbxZN1YvWr9rQ88H0LoUBirOzh7LvPCurqiv/8thPBOfXzYrNey7k3PZ92iU4/q/dStw3JnU8hV3q1k8mWDWrxoz+5pMV1OPjz74Gbu1AXl3Uoqe/Xw7QEAINL89IKP4VXi1ctt6jbLnhBCRXmX3Gv1TLz32eeW/fWSh9/4e16H+gOz2+CaafPW1LyXew2f3CE9Lb7cnJ9987qRA3YcPAtuG5557Z3WKykqzD2Sc+hnPvWhdZR1RAgAgH1cYuVrH0f2vPCiTb178lKp1Pbuu2zy41lTqHXpXLy6zyGpwsKQSnVZvqywbpsr9nTqVPzWIYeHvG0K57GhlS2e3rY9a2reW7Gm9qXXaja813hk3/369Sr79LaDbTIfuXjZuvSvPcs7H9vvgF19/1kLCSHkllU8kfzDgm2+xwOOqDCfAQAAaZtGj22aNeejfpWiIVWdp060tds4e+qbmr986W9qNtRn3thcWvpev8oQQl5zc9dXXsmPb3Nsp6msbPPnt07rfNXJB/64vzEwAADIHtmzJ+Xv4L6SosK7/21w1o2FdXVFf/tbCCFVWFh+ZGX2J1Fb22H9O9HPOx7SAwAA7UZ8uckG9trsCSFU9uqRO+Sm0+pVBfX1IYRHR5+UOwd059dfz2tu3pkhPQAA0D7EDnYh+705e0IIF551+GEHZx+06bJs2W8Gf/ZTJbGrh/c/YL+uOfdWt3iVHgAAgI/fjsb2AAAAO6PpwdmbLv3hR/0qncb/e/FFw2zt3ZBvEwAAwN6x797rIBtB9gAAwJ4Rqzz443iVLx5hU8seAADYMwoq+xUcUvnR7riXl+f3KLOpZQ8AAOwxxUMv+GiXP3yojSx7AACgVeKLFrfm6R0Gf/WjzZ5LLt6D7072AABAe5BY+3Zyfe3u71j3KCsaUvURrVvJFWPySjru9tOT62sTa9+WPQAAQIj/30uteXrnSRPyy8vbfpe9vLy1h3pa975kDwAAtB+N/zW9Vc+PFZTOnN7ma9X1od+15lBPG7wv2QMAAO1G87z5IZ5ozRIKKvt1Gv/vbbhKXe66M7+iZ6sWEU80z5svewAAgC2a5jzcyiUUXzSsy113tsnKdL3/ng6nDdzj70j2AABAu9Lwyztav5AOpw3s/uLC1lzJJ7+8vPuCubHjjmntqsQT9df/1McqewAAYKvE0uo2mXLlnOMAACAASURBVOs5v0dZt4cf7DT+33c1fvLLyzvfcnP3Z+e19ty2qHpeeDFZU+NjjdkEAACQqX7ilNKZd7XFvnZB8UXDii8allyztum+BxpnzNxBgeSXlxcPH1p48kmxo44MsYK2ei+brr7WByp7AAAgW/O8+ck1a9vkYMuWpKno2fHy0R0vHx1CSK6vDQ0Nyb+uS6x9O6+0S+zgviGE0LFjfo+yNn8j7/95bmJptQ9U9gAAQAvqRo7q9vCDbXjUZWsC9SiLQqgNxu3sUKq+YfOVV/kot2x2mwAAALIkllY3/nrmXv0W6n8+wage2QMAADuyedz1yTVr99Zsq17WOG2GD1H2AADAh9h47jdbefXSPSK5vrZu6Agfn+wBAICd6IeamrrhI/eu8knVN2wcVOX0NtkDAAA7q3ne/L2pfOKJ9747SvPIHgAA2OXy2Tz+xr2gfOKJuuEjm+fN95HJHgAA2GWN02bUDR+Zqm/4xK5hcn3tu8cP0DyyBwAAdl/zvPkbTjn9kzm3W6J6mfE8sgcAANpAsqbm3ZMGNj04+xO0TvFE43/fvUHzyB4AAGhDmy794YYzB38SDvskqpdtOOe8zeOu96HIHgAAaOveWFr97kkDN18zfk+N9knVN2y+ZvyGQVWJpdU+DtkDAAAflcZpM2r7HdEwaerHeeQnVd/QMGlqbb8jGqfN8BHIHgAA+DjU3zT53ZMGbho9Nr5o8Uf6QvFFizeNHlvb74j6mybb7LsqZhMAAEArNc2a0zRrTn55efHwoR3OGlTQp0+IFbR+san6hsSrS5rmPPz+7EdMWtAaealUylYAAID4osWNd/26rZZW0OfzHc4aVFDZb/ee/v6f5yZeeiWx8rW2Wp/iC78TO+4Y2QMAANA+GdsDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7bAIAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABg3xCzCQBox2ry8vauFS5Ppfa6dWZPfVX2xm84e+bbEkJIpfbxjeBoDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAABov/JSqZStAAAAtGOO9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAQI5YCCHk5dkQAADQbqVSssdWAAAA2jMnuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAQI5YCCHk5dkQAADQbqVSssdWAAAA2jMnuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAA4AOxEELz3Ek2BAAAtFeFAy/fx7dAXiqV8j0AAADaMSe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAjlgIoXnuJBsCAADaq8KBl+/jWyAvlUr5HgAAAO2Yk9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAACBHLITQPHeSDQEAAO1V4cDL9/EtkJdKpXwPAACAdsxJbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAkCMWQgh5eTYEAAC0W6mU7LEVAACA9sxJbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAkCMWQgh5eTYEAAC0W6mU7LEVAACA9sxJbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAkCMWQmieO8mGAACA9qpw4OX7+BbIS6VSvgcAAEA75iQ3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAADIEQshNM+dZEMAAEB7VTjw8n18C+SlUinfAwAAoB1zkhsAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAOSIhRCa506yIQAAoL0qHHj5Pr4F8lKplO8BAADQjjnJDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAcsRCCM1zJ9kQAADQXhUOvHwf3wJ5qVTK9wAAAGjHnOQGAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAAA5YiGE5rmTbAgAAGivCgdevo9vgbxUKuV7AAAAtGNOcgMAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAgByxEELz3Ek2BAAAtFeFAy/fx7dAXiqV8j0AAADaMSe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAjlgIIeTl2RAAANBupVKyx1YAAADaMye5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAjlgIIeTl2RAAANBupVKyx1YAAADaMye5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAjlgIIeTl2RAAANBupVKyx1YAAADaMye5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAjlgIoXnuJBsCAADaq8KBl+/jWyAvlUr5HgAAAO2Yk9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAACBHLIQQ8vJsCAAAaLdSKdljKwAAAO2Zk9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAPz/9u42tqrzMOD4sX0NNiYJOLqaO9yUaCsxqsKakDQBhzY0DpKBiKhiVTFNaLKmaysIjbypFWtwbTbaSKVJMOuk0sKgtYnSNgrlxR24TTZsb2nzaj5ACBNWCp2VKwwN9Rtc2/vghLiBe3yuX1Js/37iQ+zzcs99fCKdv865z5U9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAMAlYkEQBBkZBgIAAMatvj7ZYxQAAIDxzENuAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAABwidiF558wCgAAMI5l3/m1CT4CGX19fc4DAABgHPOQGwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7DEEAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYYAgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7DAEAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACjK2YIAAAmjkQi0d7eftlF8Xg8Ly8vrb31njw16DqZhTMu+/u+js6+trZBNs7Nzbw2f5hHnkwmT548mWppXl5ePB6PuPLMmTOjDEtLS0uqRYWFhbFYLOL6l115yK8+hL/veJLR19fn/38AgAmirKxs165dl11UU1NTVlaW1t5Of/ijKWsnHs99+CuT7llysVsu1XP09fO/PNi1s7Y3kbjsCpOXLZ265fFhHnlVVVVFRUWqpQ0NDcXFxQOb4frrr0+1csQr54yMjFSLTpw4cWk7pVq/pKSkrq4urfLZv3//kiVLRurvO554yA0AgJGU8+D90w7unf5yU84X7gtpniAIsopuyP3a6ukvN13zzFNZs4tG42D2798f0jyVlZUDm+dKU19fX15eHn39w4cPp2oeZA8AACN0ZRmPTzu4N6/y0ayiG9LaMHbr3GkH9ly1Y2vmgOfNhi88A0pKStavX3+FD+nmzZtra2ujrJlIJBYtWuQklD0AAIyiycuWTv/NoXSDZ6BJn77zmoN7sxfMH5HjCc+AgoKCurq6MTGwK1eubGxsDF8nmUyWlJS0trY6D2UPAACjZUr52qlbHg9iWcO9Nr02/+qd24Zf1iIxJAAADCRJREFUPslksqysLCQDmpubhzBbwJ/L8uXLEyk+/tSvtLS0ubnZeSh7AAAYLdkL5ueu/sqI7S6WNbX68WE+7VZeXl5fX59qaUNDQ3xEn6Ybba2trSUlJclk8rJLq6qqQt4ssgcAgBEwtXoE7vP8yRXqtflX124f8uZbtmzZvHlzqqVX+DQGqTQ3N5eWll76+/A5G3ivpg0BAADDaJ7vhU/X1nvyVOfWbX2n27p37w2CIDMez55/W9Zf/1XOl/4uY0puqq2yim4Y2txujY2Na9asSbV0TExjkEp9fX1VVdXA429sbDR1W9SWNgQAAAzZpEUlqRb1dXS2V2w4M+/Orm07+5snCILeRKJ7996OTU+eveOu879+Piyo/uVb6R5MIpFYvnx5qqVjaBqDVCoqKvbv3x/lzSJ7AAAYGZOXLQ25Y3Pui1/u2rYz1dLeROLcqodCyid269yM0PtI7zPobGZjaxqDVJYsWdLS0pJMJufMmWPqNtkDAMCoy1n1+VSLup/dc+FQ06B7aP+HdX0dnamWZn9qQfSDCZ/NbMxNYxBi3rx5paWlmkf2AADwQYjdOjfVoo6qb0fZQ28i0fHYd1MtnfTJqNkTPpvZGJ3GIJXW1lZTt6V9rhoCAABGVl9HZ2/o98wM1PPG8dTXqpEmiNu+fXtIBozdaQwKCgrSvaUzhE0mCHd7AAAY6expa4u+cpRn4cKF3/p49tlnx+gwLly4sKGhIfr61dXVCxcudPrJHgAAPgjJY29cOQfz0EMPjd2RLC4urqysjLLmihUrVq9e7dyTPQAAfEBisz6axvXoKM80sGvXrqqqqg/svbe3t4/sDtevX19SUhK+TklJyc6dO514sgcAgA9ORn4aE09Puqd0mC9XXV09Z86ckBUqKioaGxuj7Cp8treWlpZB95CI/KGm6Orq6goKClItLSgoqK2tHQdzc8seAACuSMmey2fPlNzo93DCZqlOsf/3yc/Pr6+vDwmDIAjuuOOOKNGSl5cXsnTv3r2D7qGpKeyjSoWFhUMY5lgs1tzcnOoNHjhwYNzMzS17AAC48qrnlVdT9sN3N0a6GI3Hs2+/LdXS8/91KOKRxOPxAwcOhK8zb968KE+ghdw42rp1azKZDBuQZPKxxx4LD5ihDXU8Hv/Zz3526e/37dt34403OhVlDwAAo6Xj8c2pFk369J2Tly0ddA/X/OKnGVNyUzREz/lndkc/mBtvvHHfvn0hK7S2tt57773h3RIEwcc+9rFUi5qbm++///6QbTdu3BjylamDfkQnXHFxcXV19cDfVFZWLl682HkoewAAGEUXDjX1nk45V/XUJ76btyHsC3OueeapzMIZqZZGv9Vz0eLFi8PnPauvry8vLw/fSVFRUcjSkAkSamtrKyoqQrZ94IEHhjngq1evfvjhhy9G1Lp165yEsgcAgFF3fk/qGyyxrJwv3Df9v5/PefD+i3d+smYXTSlfe9WOrdNffSF269yQPXf9cPsQjmfQec82b968ZcuWkBUG7aKKioq77757y5Ythw8fTiaTLS0ttbW1a9euXblyZfiGy5YtG/6Ab9q0qaSkpKCgoK6uzjQG0RkpAACCIAhWrlw56IV7v76+vov/3f5o1aSST4fctMksnJFX+WgQBFO3PJ5GTf36+QuHmqI8Jnepurq6uXPnhjxstmbNmptuuqm4uPiyS/Py8iorK8Pv29TX14d/R+qlVqxYET5fQtTL91js4MGDTtd0udsDAMCwvP3glyNOuRZR7+m2c6uG/h2jsVhs0Indli9fHjLT9Lp168I3T1dBQcHWrVudKrIHAICxqufI0fYNG0dsd8meP9y9dJj7GHRit9bW1jlz5qSa3iAWi1122rQh+9GPfjQit3qQPQAA/Nl0bdv5x9WPDP+eT+/ptrOL7+0diW/8jDKxW2lpaaryKS4uPnHixIjc89m3b5/51mQPAADjQffuvWc+saD35Kkh7+H8r58/8/Hbeo4cHalDijKx28aNKe9TzZw5s7m5OeRrfAZVUFDQ0NCgeWQPAADjR28icWbenZ1PbOk5+noamyV7kr99qb1iw3A+z5PKoBO7VVRU7N+/P9XSeDz+0ksv1dTUpHvbZ86cOQ0NDb/73e9STZyA7AEAYAzr2PTk2buXnrl5fnj/9HV09tfO6euL/vCZz3Vt2zlKx1NXVxd+x2bJkiWHDx9OtTQWi5WVlR0/frympmbFihWDvtyKFSsaGhpee+214uJiE0xfOTIGzj8IAMD4lkgk2tvbh7mTmTNn9v9HlEfaMgsKgljWZbOnr61tkI1zczOvzR/0yOPxePiEAe3t7YnQzwsNuoeBWlpagiBoamq6+JuPfOQjM2bMyMvLi8fjQxjP/h1eagg7HM4oyR4AAIAxzENuAACA7AEAABjLfMoKAGACSf72pZ5TvzcOE1D2LTdnFs6QPQAAjH9dO37SvXuvcZiAplZ/b/IEzh4PuQEAAOOcuz0AABNVVlbmhwqCIOjr6OhrO5P25gNml466h9zcjNyc99bMysr8UMF7s2D3//h/rUFPT8Qj7xdpk0tfPf33O5TN3x2lqAcZBEEQDHwarfd0W9DZGf2vGWVW8QnI3R4AgIl6IfihgmlNz01rem76qy/kv3nsqprtsVtujr75pEV39W8+rem5KZXfjNRZ1314+qsvBLm57+xhaem0pucy8qf3/xi76W+ufvbptI68/9/ABAo/4IjH+T6xW26+qmZ7/uuvTX/1hav/4xfZCz81hFHKP3Fkyrf+KeJWA9/dpEV3pTcmLzZOXvV5p7fsAQDgPWfnL2y7btaZj9/W/fTPr37mqawbZkXftnv3nrbrZrVdN6t9TXmU9XteP5Y8cvTidXzOV7/U+1Zi8n1l/T/mPrKm68e10W+J9L9023WzRvX+Rkb+9KufeerCb148O3/hmY/f1l379FU7tqbVh/2j1LHpyZwHV0WfVKD/79J23azz6XwW6+z8hW/f+9m8DesvxiSyBwCAd/S1nTm/e2/yyNHJK/52VF+o6/s/yPnql4IgyLphVmx2Ufs/rsu5ryzIysrIn569oLj7x7VX2shMvq+se/eerif/tffkqb62M907ftKx6cncR9aku5/+t5aRlzfqf8qOjiAIMqZMcVbLHgAALndpXvt0zoOr0kiCZffkv3ks/81jedWbIm5y/sCvYrOLYrfcnLP67zs2PXnhuf8MgiD7k3f010Van5zpf+n8N4+N6phMKV/bvaNm4G8u/PJg9oLi6LdTsufdflXN9umvvtC9e0/P8f+NuNW0puf6392kZUujH23/I4td23b4hM/7mNIAAIB3TFp0V/LI0ejrXzjU2P71bwbv3mGIpLOza9uO3EfWZC8oPjt/YRAEndX/lvuN8tjsorc/87m0jrZ/89F24VBjrHhe8sWX37uAvv0TvW8l+v7wdsQ99Lx+rP3r34w6M8G7zq16qOeN40H/lAbpbJXzxS9MWrq4Y8N3oj8uOBG42wMAQBAEQeyWm7MXFHd9/wfRN+lta+s9ear/6a/oW3Xv+mn2guLkkaP9dyS6n/55bHZR71uJgWkR6dVPnur/N6rD0vl49ZTytRc/8pRZOGNy2Wc7Nnw7elT0j1JazRMEQc8bx995d+ls2PPG8XP3fzEIgimPfsMp/SentyEAAJjI8h775962tsz8/OwFxe2PVqX1AfrsebdffLwt4qwGwbsTG3R+593n4jo7u3fvSb74StpH/u5Ld++oiZhMQzjg5Isvd23bcc3Bvb1vJXpPn47NLurevef8gV99MH+XIAiSL77SveMn6QRTz7mVD1xzcG/XD//do24XZfT19RkFAIAJ4o+rH+m+GDa5uQMnR75wqDGtmzaZhTNic2+6+GNavZRZOGPg99hkFs5I7xmwPz3y5EuvRLm+H84BB7m52bd/IgiCC//zm7Ruv2QWzsgs+It0b2QN/DxP76nfR9o8N3fSorvOH/hV/+FlL/xU37lzAzecWv29yffeI3sAAJhg2cNEMsGzx2d7AACAcc5newAAJtLFXzrfs8l4kjXjLyfy2/eQGwAAMM55yA0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAAC4AsQMAQAAMIhkMsjOHruH//9VcWjk6avvsAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">7<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff6 fs4 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z przepływów pieniężnych (cd.)<span class="ff1 fs0"> </span></div><div class="t m0 x1 hb y6a ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y87 w1a h15"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1c y87 w12 h15"><div class="t m0 xe hf y14 ff7 fs1 fc3 sc0 ls0 ws0">Noty </div></div><div class="c x34 y87 w1b h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x11 y87 w1b h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y8b w1c h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _1"></span>pieniężnych z<span class="ff7"> </span>dzi<span class="_ _1"></span>ałalności finanso<span class="_ _1"></span>wej<span class="ff7"> </span></div></div><div class="c x1c y8b w12 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y8b w1b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y8b w1b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y8c w1a h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wpływy<span class="ff7"> </span></div></div><div class="c x1c y8c w1d h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y8c w1e h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">15 330 </div></div><div class="c x11 y8c w1e h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">60 654 </div></div><div class="c x1 yff w1c h1d"><div class="t m0 xc h10 yef ff5 fs1 fc0 sc0 ls0 ws0">Wpływ netto z<span class="ff1"> </span>wydani<span class="_ _1"></span>a udziałów (em<span class="_ _1"></span>isji akcji) i<span class="ff1"> </span>i<span class="_ _1"></span>nnych instrumentów k<span class="_ _1"></span>apitałowych oraz </div><div class="t m0 xc h10 y100 ff5 fs1 fc0 sc0 ls0 ws0">dopłat do k<span class="_ _1"></span>apitału<span class="ff1"> </span></div></div><div class="c x1c yff w12 h1d"><div class="t m0 x19 h10 y101 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 yff w1b h1d"><div class="t m0 xc h10 y101 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 yff w1b h1d"><div class="t m0 xc h10 y101 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y102 w1c h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Kredyty i<span class="_ _1"></span> pożyczki<span class="ff1"> </span></div></div><div class="c x1c y102 w12 h13"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y102 w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">15 330 </div></div><div class="c x11 y102 w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 300 </div></div><div class="c x1 y103 w1c h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Emisja <span class="ff5">dłużnych papi<span class="_ _1"></span>erów warto<span class="_ _1"></span>ściowych<span class="ff1"> </span></span></div></div><div class="c x1c y103 w12 h13"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y103 w1b h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y103 w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">42 354 </div></div><div class="c x1 y104 w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Inne wpływy fina<span class="_ _1"></span>nsowe<span class="ff1"> </span></div></div><div class="c x1c y104 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y104 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y104 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y105 w1a h14"><div class="t m0 xc hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">Wydatki </div></div><div class="c x1c y105 w1d h14"><div class="t m0 x19 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y105 w1e h14"><div class="t m0 x16 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">104 051 </div></div><div class="c x11 y105 w1e h14"><div class="t m0 x16 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">230 721 </div></div><div class="c x1 y106 w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Nabycie a<span class="_ _1"></span>kcji własnych<span class="ff1"> </span></div></div><div class="c x1c y106 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y106 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y106 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y107 w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dywidendy i<span class="_ _1"></span> inne wpłaty na rzec<span class="_ _1"></span>z właścicieli<span class="ff1"> </span></div></div><div class="c x1c y107 w12 h13"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">35<span class="ls0"> </span></div></div><div class="c x34 y107 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">43 200 </div></div><div class="c x11 y107 w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">30 420 </div></div><div class="c x1 y108 w1c h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Spłaty pożyczek<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1c y108 w12 h13"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y108 w1b h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y108 w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">25 826 </div></div><div class="c x1 y109 w1c h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Wykup dłużnych papi<span class="_ _1"></span>erów wartośc<span class="_ _1"></span>iowych<span class="ff1"> </span></div></div><div class="c x1c y109 w12 h13"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y109 w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">50 000 </div></div><div class="c x11 y109 w1b h13"><div class="t m0 x16 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">148 448 </div></div><div class="c x1 y10a w1c h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Płatności zobowi<span class="_ _1"></span>ązań z tytułu umów l<span class="_ _1"></span>easingu<span class="ff1"> </span></div></div><div class="c x1c y10a w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10a w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">784<span class="ls0"> </span></div></div><div class="c x11 y10a w1b h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">596<span class="ls0"> </span></div></div><div class="c x1 y10b w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x1c y10b w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10b w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 067 </div></div><div class="c x11 y10b w1b h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">25 431 </div></div><div class="c x1 y32 w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Inne wydatk<span class="_ _1"></span>i finansowe </div></div><div class="c x1c y32 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y32 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y32 w1b h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y10c w1a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>netto z<span class="ff7"> </span>działalności<span class="_ _1"></span> finansowej<span class="ff7"> </span></div></div><div class="c x1c y10c w1d h13"><div class="t m0 x19 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10c w1e h13"><div class="t m0 x35 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(88 721) </div></div><div class="c x11 y10c w1e h13"><div class="t m0 x36 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(170 067) </div></div><div class="c x1 y10d w1a h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Zmiana netto stanu <span class="_ _1"></span>środków pienię<span class="_ _1"></span>żnych i<span class="ff7"> </span>ich ekwiwalentó<span class="_ _1"></span>w<span class="ff7"> </span></div></div><div class="c x1c y10d w1d h13"><div class="t m0 x19 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10d w1e h13"><div class="t m0 x35 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(51 520) </div></div><div class="c x11 y10d w1e h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">45 594 </div></div><div class="c x1 y10e w1c h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne i<span class="ff1"> </span>ich ekwiwale<span class="_ _1"></span>nty na początek o<span class="_ _1"></span>kresu<span class="ff1"> </span></div></div><div class="c x1c y10e w12 h13"><div class="t m0 x19 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10e w1b h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">52 508 </div></div><div class="c x11 y10e w1b h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">6 914 </div></div><div class="c x1 y10f w1c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _1"></span>z <span class="ff5">tytułu różnic kur<span class="_ _1"></span>sowych<span class="ff1"> </span></span></div></div><div class="c x1c y10f w12 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y10f w1b h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x11 y10f w1b h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y110 w1a h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Środki pieniężne i<span class="ff7"> ich ek<span class="_ _1"></span>wiwalenty na <span class="_ _1"></span>koniec okresu </span></div></div><div class="c x1c y110 w1d h14"><div class="t m0 x1b h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">13<span class="ls0"> </span></div></div><div class="c x34 y110 w1e h14"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">988<span class="ls0"> </span></div></div><div class="c x11 y110 w1e h14"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">52 508 </div></div><div class="c x1 y111 w1c h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">o <span class="ff5">ograniczonej możli<span class="_ _1"></span>wości dyspo<span class="_ _1"></span>nowania<span class="ff1"> </span></span></div></div><div class="c x1c y111 w12 h13"><div class="t m0 x19 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y111 w1b h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x11 y111 w1b h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y112 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y113 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y114 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </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 x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">8<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff7 fs4 fc0 sc0 ls0 ws0">Dodatkowe informacje <span class="ff6">i objaśnienia </span><span class="lsa">do</span> <span class="_ _2"></span>jednostkowego sprawozdania f<span class="_ _1"></span>inansowego </div><div class="t m0 x3a h11 y115 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Informacje ogólne<span class="ff1"> </span></span></div><div class="t m0 x1 he y116 ff7 fs0 fc0 sc0 ls8 ws0">1.1<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff7">Informacje o jednostce </span></span></div><div class="t m0 x1 h2 y117 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y118 ff5 fs0 fc0 sc0 ls0 ws0">Spółka Lokum <span class="_ _2"></span>Deweloper S.A. została utworzo<span class="_ _2"></span>na aktem notarialnym Rep. <span class="_ _2"></span>A nr <span class="_ _2"></span>4895/2011 <span class="_ _2"></span>z dnia 14 <span class="_ _2"></span>lipca 2011 roku. S<span class="_ _2"></span>półka jest wpisana do </div><div class="t m0 x1 h2 y119 ff5 fs0 fc0 sc0 ls0 ws0">rejestru  przedsiębiorców  Krajowego  Rejestru  Sądowego  w  Sądzie  Rejonowym  dla  Wrocławia<span class="_ _2"></span><span class="ff1">-</span>Fabrycznej  we  Wrocławiu  –<span class="ff1">  </span>VI  Wydział </div><div class="t m0 x1 h2 y11a ff5 fs0 fc0 sc0 ls0 ws0">Gospodarczy pod <span class="_ _2"></span>numerem KRS <span class="_ _2"></span>0000392828. Spółce nadano <span class="_ _2"></span>numer statystyczny <span class="_ _c"></span>REGON 021677137. <span class="_ _2"></span>Akcje Spółki notow<span class="_ _2"></span>ane są <span class="_ _2"></span>na Giełdzie </div><div class="t m0 x1 h2 y11b ff5 fs0 fc0 sc0 ls0 ws0">Papierów Wartościowych w Warszawie od 15 grudni<span class="_ _1"></span>a 2015 roku.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y11c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y11d ff5 fs0 fc0 sc0 ls0 ws0">Czas trwania Spółki Lokum Deweloper S.A. jest nieograniczony.<span class="ff1"> </span></div><div class="t m0 x1 h2 y11e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y11f ff5 fs0 fc0 sc0 ls0 ws0">Siedziba Spółki mieści się pod adresem: ul. Krawiecka 1 lok. 101, 50<span class="ff1">-</span>148 Wrocław, Polska.<span class="ff1"> </span></div><div class="t m0 x1 h2 y120 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y121 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>okresie <span class="_ _6"></span>od 1 <span class="_ _6"></span>stycznia <span class="_ _1"></span>do <span class="_ _1"></span>30 <span class="_ _1"></span>września <span class="_ _6"></span>2024 roku <span class="_ _6"></span> jedn<span class="_ _1"></span>ostką dominującą <span class="_ _6"></span>wyższego szczebla <span class="_ _6"></span>w stosu<span class="_ _1"></span>nku <span class="_ _6"></span>do Lokum <span class="_ _1"></span>Deweloper <span class="_ _6"></span>S.A. <span class="_ _1"></span>b<span class="_ _2"></span>yła <span class="_ _1"></span>spółka </div><div class="t m0 x1 h2 y122 ff5 fs0 fc0 sc0 ls0 ws0">Nasze Pasaże Spółka Akcyjna, a jednostką dominującą najwyższego szczebla <span class="ff1">- </span>Halit spółka z ograniczoną odpowiedzialnością<span class="ff1 lsb">. <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y123 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>dniu <span class="_ _c"></span>17 <span class="_ _d"></span>sierpnia <span class="_ _d"></span>2023 <span class="_ _d"></span>roku <span class="_ _d"></span>doszło <span class="_ _d"></span>do <span class="_ _c"></span>rejestracji <span class="_ _d"></span>spółki <span class="_ _d"></span>Halit <span class="_ _d"></span>sp<span class="_ _1"></span>. <span class="_ _d"></span>z <span class="_ _d"></span>o. <span class="_ _d"></span>o. <span class="_ _d"></span>(KRS <span class="_ _d"></span>0001052638), <span class="_ _c"></span>która <span class="_ _d"></span>powstała <span class="_ _c"></span>w <span class="_ _d"></span>wyniku <span class="_ _d"></span>transgr<span class="_ _2"></span><span class="ff1">anicznego </span></div><div class="t m0 x1 h2 y124 ff5 fs0 fc0 sc0 ls0 ws0">przekształcenia (transgranicznego przeniesienia siedziby) spółki Halit S.à <span class="_ _2"></span>r.l. z siedzibą w <span class="_ _2"></span>Luksemburgu<span class="_ _1"></span>. W <span class="_ _2"></span>wyniku rejest<span class="_ _2"></span>racji przekształcenia </div><div class="t m0 x1 h2 y125 ff5 fs0 fc0 sc0 ls0 ws0">transgranicznego <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _c"></span>Krajowym <span class="_ _c"></span>Rejestrze <span class="_ _c"></span>Sądowym <span class="_ _d"></span>akcjonariuszem <span class="_ _c"></span>spółki <span class="_ _c"></span>Nasze <span class="_ _c"></span>Pasaże <span class="_ _d"></span>S.A <span class="_ _2"></span>(która<span class="_ _2"></span> <span class="_ _c"></span>posiada<span class="_ _2"></span><span class="ls1">ła</span><span class="ff1"> <span class="_ _c"></span>akcje <span class="_ _c"></span>L<span class="_ _2"></span>okum <span class="_ _c"></span>Deweloper <span class="_ _2"></span>S.A.) </span></div><div class="t m0 x1 h2 y126 ff5 fs0 fc0 sc0 ls0 ws0">stała się spółka Halit sp. z o. o.<span class="ff1"> </span></div><div class="t m0 x1 h2 y127 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dniu <span class="_ _6"></span>1 p<span class="_ _1"></span>aździernika <span class="_ _6"></span>2024 roku <span class="_ _1"></span>nastąpiło <span class="_ _6"></span>połącz<span class="_ _2"></span>enie<span class="_ _1"></span> <span class="_ _1"></span>spółki <span class="_ _1"></span>pod <span class="_ _6"></span>firmą Halit <span class="_ _1"></span><span class="ff1">sp. <span class="_ _6"></span>z<span class="_ _2"></span> <span class="_ _6"></span>o<span class="_ _2"></span>. <span class="_ _6"></span>o <span class="_ _1"></span><span class="ff5">(spółka <span class="_ _1"></span>przejmująca) <span class="_ _6"></span>ze spółką<span class="_ _1"></span> <span class="_ _1"></span>Nasze <span class="_ _6"></span>Pa<span class="_ _2"></span>saże <span class="_ _6"></span>S.A. (sp<span class="_ _1"></span>ółka </span></span></div><div class="t m0 x1 h2 y128 ff5 fs0 fc0 sc0 ls0 ws0">przejmowana). <span class="_ _2"></span>Połączenie <span class="_ _2"></span>zostało <span class="_ _2"></span>dokonane <span class="_ _2"></span>w <span class="_ _2"></span>trybie art. <span class="_ _2"></span>4<span class="_ _2"></span>92 <span class="_ _2"></span>§ 1<span class="_ _2"></span> <span class="_ _2"></span>pkt <span class="_ _2"></span>1 <span class="_ _2"></span>ustawy <span class="_ _2"></span>z <span class="_ _2"></span>dnia <span class="_ _2"></span>15 <span class="_ _2"></span>września <span class="_ _2"></span>2000 <span class="_ _2"></span>roku <span class="_ _d"></span>–<span class="ff1"> </span>Ko<span class="_ _2"></span>deks <span class="_ _2"></span>spółek ha<span class="_ _2"></span>ndlowych </div><div class="t m0 x1 h2 y129 ff5 fs0 fc0 sc0 ls0 ws0">poprzez <span class="_ _d"></span>przeniesienie <span class="_ _e"></span>całego <span class="_ _e"></span>majątku <span class="_ _d"></span>spółki <span class="_ _e"> </span>przejmowanej <span class="_ _e"></span>na <span class="_ _d"></span>s<span class="_ _2"></span>półkę<span class="_ _2"></span><span class="ff1"> <span class="_ _d"></span></span>przejmującą. <span class="_ _e"> </span>W <span class="_ _e"> </span>związku <span class="_ _e"></span>z<span class="ff1"> </span>połączeniem <span class="_ _d"></span>H<span class="_ _2"></span>alit <span class="_ _d"></span>spółka <span class="_ _e"></span>z <span class="_ _e"></span>ograniczoną </div><div class="t m0 x1 h2 y12a ff5 fs0 fc0 sc0 ls0 ws0">odpowiedzialnością stał<span class="ff1">a </span>się większościowym akcjonariuszem <span class="ff1">Lokum Deweloper S.A. (70,89%). </span></div><div class="t m0 x1 h2 y12b ff5 fs0 fc0 sc0 ls0 ws0">Dariusz Olczyk posiada (bezpośrednio i pośrednio) liczbę akcji, która pozwala mu na faktyczną kontrolę nad Spółką.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y12c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12d ff5 fs0 fc0 sc0 ls0 ws0">Zawarte <span class="_ _e"></span>w <span class="_ _e"> </span>treści <span class="_ _f"> </span>niniejszego <span class="_ _e"></span>spraw<span class="_ _2"></span>ozdania <span class="_ _d"></span>o<span class="_ _2"></span>kreśle<span class="_ _1"></span>nia: <span class="_ _e"> </span>„<span class="_ _2"></span>Spółka”, <span class="_ _d"></span>„Emitent”, <span class="_ _e"> </span>„Lo<span class="_ _2"></span>kum <span class="_ _d"></span>D<span class="_ _2"></span>eweloper <span class="_ _e"> </span>S.A.”, <span class="_ _f"> </span>„jednostka <span class="_ _e"></span>dominująca” <span class="_ _e"> </span>lub<span class="_ _c"></span><span class="ff1"> <span class="_ _e"> </span>i<span class="_ _2"></span>nne </span></div><div class="t m0 x1 h2 y12e ff5 fs0 fc0 sc0 ls0 ws0">sformułowania <span class="_ _d"></span>o <span class="_ _d"></span>podobnym <span class="_ _d"></span>z<span class="_ _2"></span>na<span class="_ _1"></span>czeniu <span class="_ _d"></span>oraz <span class="_ _e"></span>ich <span class="_ _d"></span>odmiany, <span class="_ _d"></span>odnoszą <span class="_ _d"></span>się <span class="_ _d"></span>do <span class="_ _e"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _d"></span>Spółki <span class="_ _d"></span>Akcyjnej, <span class="_ _d"></span>natomiast <span class="_ _d"></span>„Grupa”, <span class="_ _d"></span>„Grup<span class="_ _2"></span><span class="ff1 lsc">a </span></div><div class="t m0 x1 h2 y12f ff5 fs0 fc0 sc0 ls0 ws0">Kapitałowa”, „Grupa Kapitałowa Lokum Deweloper” lub in<span class="_ _1"></span>ne sformułowania o po<span class="_ _2"></span>dobnym znac<span class="_ _1"></span>zeniu oraz ich odmiany odnoszą się do G<span class="ff1">rupy </span></div><div class="t m0 x1 h2 y130 ff5 fs0 fc0 sc0 ls0 ws0">Kapitałowej <span class="_ _1"></span>Lokum <span class="_ _1"></span>Deweloper, <span class="_ _6"></span>w s<span class="_ _1"></span>kład <span class="_ _1"></span>której <span class="_ _1"></span>wchodzi <span class="_ _1"></span>Lokum <span class="_ _1"></span>Dewelope<span class="_ _1"></span>r <span class="_ _1"></span>Spółka <span class="_ _1"></span>Akcyjna <span class="_ _1"></span>oraz <span class="_ _1"></span>podmioty <span class="_ _1"></span>podlegające <span class="_ _6"></span>konsolidacji, <span class="_ _1"></span>d<span class="_ _2"></span>la <span class="_ _1"></span>których </div><div class="t m0 x1 h2 y131 ff5 fs0 fc0 sc0 ls0 ws0">stosuje się określenia: „jednostka zależna”, „spółka operacyjna” lub inne sformułowania o podobnym znaczeniu<span class="_ _1"></span> oraz ich odmiany<span class="_ _2"></span><span class="ff1">. </span></div><div class="t m0 x1 h2 y132 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y133 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowym sprawozdaniem finansowym została objęta Spółka dominu<span class="_ _1"></span>jąca oraz następujące jednostki zależne:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 hb y134 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y135 w1f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Nazwa jednostki zal<span class="_ _1"></span>eżnej<span class="ff7"> </span></div></div><div class="c x3b y135 w20 h13"><div class="t m0 x3c hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x3d y135 w21 h13"><div class="t m0 x3e hf y5b ff6 fs1 fc3 sc0 ls0 ws0">w dalszej części spr<span class="_ _1"></span>awozdania zwana<span class="_ _1"></span> jako<span class="ff7"> </span></div></div><div class="c x3f y135 w22 h13"><div class="t m0 x40 hf y0 ff7 fs1 fc3 sc0 ls0 ws0"> </div></div><div class="c x1 y136 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Holding 1 sp<span class="_ _1"></span>. z o.o. </div></div><div class="c x3b y136 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y136 w21 h13"><div class="t m0 x41 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Holding 1<span class="_ _1"></span> </div></div><div class="c x3f y136 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y137 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. </div></div><div class="c x3b y137 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y137 w21 h13"><div class="t m0 x43 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk </div></div><div class="c x3f y137 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y138 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 1 sp. j. </div></div><div class="c x3b y138 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y138 w21 h13"><div class="t m0 x44 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 1 </div></div><div class="c x3f y138 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y139 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 4 sp. j. </div></div><div class="c x3b y139 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y139 w21 h13"><div class="t m0 x44 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 4 </div></div><div class="c x3f y139 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13a w23 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 7 sp. j. </div></div><div class="c x3b y13a w20 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13a w21 h13"><div class="t m0 x44 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Lokum 7 </div></div><div class="c x3f y13a w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13b w23 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 8 sp. j. </div></div><div class="c x3b y13b w20 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13b w21 h14"><div class="t m0 x44 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 8 </div></div><div class="c x3f y13b w22 h14"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13c w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 9 sp. j. </div></div><div class="c x3b y13c w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13c w21 h13"><div class="t m0 x44 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 9 </div></div><div class="c x3f y13c w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13d w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 11 S.K.A. </div></div><div class="c x3b y13d w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. <span class="ff1">101, 50-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13d w21 h13"><div class="t m0 x45 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 11 </div></div><div class="c x3f y13d w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13e w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 13 sp. j. </div></div><div class="c x3b y13e w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13e w21 h13"><div class="t m0 x45 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 13 </div></div><div class="c x3f y13e w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y13f w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 14 sp. j. </div></div><div class="c x3b y13f w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y13f w21 h13"><div class="t m0 x45 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 14 </div></div><div class="c x3f y13f w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y140 w23 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 15 sp. j. </div></div><div class="c x3b y140 w20 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y140 w21 h13"><div class="t m0 x45 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Lokum 15 </div></div><div class="c x3f y140 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y141 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum 16 S.K.A. </div></div><div class="c x3b y141 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y141 w21 h13"><div class="t m0 x45 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 16 </div></div><div class="c x3f y141 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls0 ws0">9<span class="fs5"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y142 w1f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Nazwa jednostki zal<span class="_ _1"></span>eżnej<span class="ff7"> </span></div></div><div class="c x3b y142 w20 h13"><div class="t m0 x3c hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x3d y142 w21 h13"><div class="t m0 x3e hf y5b ff6 fs1 fc3 sc0 ls0 ws0">w dalszej części spr<span class="_ _1"></span>awozdania zwana<span class="_ _1"></span> jako<span class="ff7"> </span></div></div><div class="c x3f y142 w22 h13"><div class="t m0 x40 hf y0 ff7 fs1 fc3 sc0 ls0 ws0"> </div></div><div class="c x1 y143 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. <span class="_ _1"></span>Lokum la Vida sp. j<span class="_ _1"></span>. </div></div><div class="c x3b y143 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-<span class="ls7">148 </span></span>Wrocław)<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x3d y143 w21 h13"><div class="t m0 x46 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum la Vida </div></div><div class="c x3f y143 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y144 w23 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. <span class="_ _1"></span>Lokum Góralsk<span class="_ _1"></span>a sp. j.<span class="ff1"> </span></div></div><div class="c x3b y144 w20 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y144 w21 h13"><div class="t m0 x47 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Lokum Góral<span class="_ _1"></span>ska<span class="ff1"> </span></div></div><div class="c x3f y144 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y145 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. <span class="_ _1"></span>Lokum Siechnic<span class="_ _1"></span>e sp. j. </div></div><div class="c x3b y145 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y145 w21 h13"><div class="t m0 x41 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Siechni<span class="_ _1"></span>ce </div></div><div class="c x3f y145 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y146 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. Lo<span class="_ _1"></span>kum Siechnice<span class="_ _1"></span> II sp. j. </div></div><div class="c x3b y146 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y146 w21 h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Siechni<span class="_ _1"></span>ce II </div></div><div class="c x3f y146 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y147 w23 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Olczyk sp. z o.o. <span class="_ _1"></span>Lokum Rent sp. j<span class="_ _1"></span>. </div></div><div class="c x3b y147 w20 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wrocław (ul. Krawi<span class="_ _1"></span>ecka 1 lok<span class="_ _1"></span>. 101, 50<span class="ff1">-</span>148 Wrocław)<span class="ff1"> </span></div></div><div class="c x3d y147 w21 h13"><div class="t m0 x48 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Rent </div></div><div class="c x3f y147 w22 h13"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y148 w23 h1c"><div class="t m0 xc h10 yef ff1 fs1 fc0 sc0 ls0 ws0">LOKUM DEWELOP<span class="_ _1"></span>ER Fundusz Inwesty<span class="_ _1"></span>cyjny </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">Zamknięty<span class="ff1"> </span></div></div><div class="c x3b y148 w20 h1c"><div class="t m0 xc h10 yf1 ff5 fs1 fc0 sc0 ls0 ws0">Kraków (ul. Wado<span class="_ _1"></span>wicka 3c, 30<span class="ff1">-</span>347 Kr<span class="_ _1"></span>aków)<span class="ff1"> </span></div></div><div class="c x3d y148 w21 h1c"><div class="t m0 x22 h10 yf1 ff1 fs1 fc0 sc0 ls0 ws0">Lokum Dewelo<span class="_ _1"></span>per FIZ </div></div><div class="c x3f y148 w22 h1c"><div class="t m0 x42 h10 y0 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y71 ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _c"></span>dzień <span class="_ _c"></span>3<span class="ff1">1 <span class="_ _c"></span>grudnia <span class="_ _c"></span></span>2024 <span class="_ _d"></span>roku <span class="_ _c"></span>wyżej <span class="_ _d"></span>wymienione <span class="_ _2"></span>jednostki <span class="_ _c"></span>zależne <span class="_ _c"></span>podlegały <span class="_ _c"></span>ko<span class="_ _2"></span>nsolidacji, <span class="_ _c"></span>za <span class="_ _d"></span>wyjątkiem: <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>7, <span class="_ _d"></span>Lokum <span class="_ _c"></span>9 <span class="_ _c"></span>i <span class="_ _c"></span>Lokum <span class="_ _c"></span>13, </div><div class="t m0 x1 h2 y14a ff5 fs0 fc0 sc0 ls0 ws0">które <span class="_ _e"> </span>połącz<span class="_ _2"></span>yły <span class="_ _e"> </span>się <span class="_ _f"> </span>z <span class="_ _f"> </span>innymi <span class="_ _e"> </span>spó<span class="_ _2"></span>łkami <span class="_ _e"> </span>z  Gru<span class="_ _1"></span>py <span class="_ _e"> </span>Ka<span class="_ _2"></span>pitałowej<span class="ff1"> <span class="_ _e"> </span>o<span class="_ _2"></span>raz <span class="_ _e"> </span>Lo<span class="_ _2"></span>kum <span class="_ _e"> </span>Siechnice, <span class="_ _f"> </span></span>dla <span class="_ _f"> </span>której <span class="_ _e"> </span>w<span class="_ _2"></span> <span class="_ _e"> </span>listopadzie <span class="_ _f"> </span>2024 <span class="_ _f"> </span>roku <span class="_ _f"> </span>podjęto <span class="_ _f"> </span>uchwałę </div><div class="t m0 x1 h2 y14b ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">sprawie rozwiązania spółki bez likwidacji.</span> </div><div class="t m0 x1 h2 y91 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>2023 <span class="_ _c"></span>roku <span class="_ _c"></span>w <span class="_ _c"></span>skład <span class="_ _d"></span>Grupy <span class="_ _2"></span>Kapitałowej <span class="_ _c"></span>wchodziły <span class="_ _c"></span>również <span class="_ _c"></span>spółki: <span class="_ _c"></span>L<span class="_ _2"></span>okum <span class="_ _c"></span>2, <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>10 <span class="_ _c"></span>i <span class="_ _c"></span>Lo<span class="_ _2"></span>kum <span class="_ _c"></span>12, <span class="_ _c"></span>które <span class="_ _c"></span>połączyły <span class="_ _c"></span>się <span class="_ _c"></span>z <span class="_ _e"></span>innymi <span class="_ _c"></span>spółkami </div><div class="t m0 x1 h2 y14c ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">Grupy Kapitałowej oraz <span class="_ _2"></span>Lokum Holding 2, L<span class="_ _2"></span>okum Holding 3, Lo<span class="_ _2"></span>kum Holding 4, LD, <span class="_ _2"></span>dla których w <span class="_ _2"></span>grudniu 2023 roku l<span class="_ _2"></span>ikwidatorzy za<span class="_ _2"></span>kończ<span class="_ _2"></span>yli<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y14d ff1 fs0 fc0 sc0 ls0 ws0">proces likwidacji. </div><div class="t m0 x1 h2 y14e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y14f ff5 fs0 fc0 sc0 ls0 ws0">Na dzień 3<span class="ff1">1 grudnia </span>2024 roku Grupa składała się z:<span class="ff1"> </span></div><div class="t m0 x49 h2 y150 ff1 fs0 fc0 sc0 lsd ws0">a)<span class="ff2 ls0"> <span class="_ _10"> </span><span class="ff5">Lokum Deweloper S.A. (jednostka dominująca Grupy); <span class="ff1"> </span></span></span></div><div class="t m0 x49 h2 y151 ff1 fs0 fc0 sc0 lse ws0">b)<span class="ff2 ls0"> <span class="_ _11"> </span><span class="ff5">spółek zależnych nieprowadzących działalności de<span class="_ _1"></span>weloperskiej: <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1a h2 y152 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _12"> </span><span class="ff5">Lokum Holding 1 (spółka zależna, wspólnik i akcjonariusz spółek operacyjnych);<span class="ff1"> </span></span></span></div><div class="t m0 x1a h2 y153 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _12"> </span><span class="ff5">Olczyk (spółka zależna, wspólnik i komplementariusz spółek operacyjnych);<span class="ff1"> </span></span></span></div><div class="t m0 x49 h2 y154 ff1 fs0 fc0 sc0 lsf ws0">c)<span class="ff2 ls0"> <span class="_ _13"> </span><span class="ff5">spółek operacyjnych prowadzących działalność stricte deweloperską (zakup gruntów, prowadzenie inwestycji<span class="_ _1"></span>, sprzedaż mieszkań) </span></span></div><div class="t m0 x4a h2 y155 ff5 fs0 fc0 sc0 ls0 ws0">w formie spółek <span class="_ _2"></span>osobowych, spółek zależnych: Lo<span class="_ _2"></span>kum 1, Lokum <span class="_ _2"></span>4, Lokum 8, <span class="_ _2"></span>Lokum 11, Lokum <span class="_ _2"></span>14, Lokum 15, L<span class="_ _2"></span>okum 16, Lokum la </div><div class="t m0 x4a h2 y156 ff1 fs0 fc0 sc0 ls0 ws0">Vida, Loku<span class="ff5">m Góralska, Lokum Siechnice</span> <span class="lsb">II</span>, Lokum Rent; </div><div class="t m0 x49 h2 y36 ff1 fs0 fc0 sc0 lse ws0">d)<span class="ff2 ls0"> <span class="_ _11"> </span><span class="ff5">Lokum <span class="_ _2"></span>Deweloper FIZ <span class="_ _2"></span>(fundusz in<span class="_ _2"></span>westycyjny zamknięty, <span class="_ _2"></span>którego <span class="_ _2"></span>większość certyfikatów <span class="_ _2"></span>inwestycyjnych jest <span class="_ _2"></span>w <span class="_ _2"></span>posiadaniu Lo<span class="_ _2"></span>kum </span></span></div><div class="t m0 x4a h2 y157 ff1 fs0 fc0 sc0 ls0 ws0">Deweloper S.A.). </div><div class="t m0 x1 h2 y7e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y158 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _14"> </span>okresie <span class="_ _14"> </span>objętym <span class="_ _14"> </span>s<span class="_ _1"></span>konsolidowanym <span class="_ _14"> </span>sprawozdaniem <span class="_ _14"> </span>finansowym <span class="_ _14"> </span>przeprowadzono <span class="_ _14"> </span>następujące <span class="_ _14"> </span>transakcje, <span class="_ _14"> </span>które<span class="_ _1"></span> <span class="_ _14"> </span>miały <span class="_ _14"> </span>wpływ <span class="_ _14"> </span>na </div><div class="t m0 x1 h2 yc7 ff5 fs0 fc0 sc0 ls0 ws0">reorganizację Grupy Kapitałowej:<span class="ff1"> </span></div><div class="t m0 x1 h2 y159 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y15a ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>dniu <span class="_ _c"></span>5 <span class="_ _d"></span>stycznia <span class="_ _d"></span>2024 <span class="_ _d"></span>roku <span class="_ _d"></span>spółka <span class="_ _d"></span>Lokum <span class="_ _d"></span>Holding <span class="_ _d"></span>4 <span class="_ _c"></span>z<span class="_ _2"></span>ostała <span class="_ _c"></span>wykreślona <span class="_ _d"></span>z <span class="_ _d"></span>Rejestru <span class="_ _c"></span>Prze<span class="_ _2"></span>dsiębiorców <span class="_ _d"></span>(<span class="_ _2"></span>w <span class="_ _d"></span>dniu <span class="_ _d"></span>12 <span class="_ _d"></span>czerwca <span class="_ _d"></span>2023 <span class="_ _d"></span>roku <span class="_ _c"></span>Sąd </div><div class="t m0 x1 h2 y15b ff5 fs0 fc0 sc0 ls0 ws0">Rejestrowy dokonał w Krajowym Rejestrze Przed<span class="_ _1"></span>siębiorców<span class="_ _2"></span> wpisu w zakresi<span class="_ _1"></span>e rozpoczęcia procedury likwidacji spółki Lokum Holdin<span class="ff1">g 4<span class="_ _2"></span>). </span></div><div class="t m0 x1 h2 y15c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y15d ff5 fs0 fc0 sc0 ls0 ws0">W dniu<span class="_ _1"></span> 9 stycznia <span class="_ _1"></span>2024 roku <span class="_ _1"></span>spółka LD została wykreś<span class="_ _1"></span>lona z Rejes<span class="_ _1"></span>tru Przedsiębi<span class="_ _1"></span>orców (w <span class="_ _2"></span>dniu <span class="_ _1"></span>13 czerwca <span class="_ _1"></span>2023 roku S<span class="_ _1"></span>ąd Rejestrowy d<span class="_ _1"></span>okonał </div><div class="t m0 x1 h2 y15e ff5 fs0 fc0 sc0 ls0 ws0">w Krajowym Rejestrze Przedsiębiorców wpisu w zakresie<span class="_ _1"></span> rozpoczęcia procedury likwidacji spółki LD).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y15f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y160 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _6"></span>dniu <span class="_ _6"></span>18 <span class="_ _1"></span>stycznia <span class="_ _6"></span>2024 <span class="_ _1"></span>roku <span class="_ _1"></span>spółka <span class="_ _6"></span>Lo<span class="_ _2"></span>kum <span class="_ _6"></span>Holding <span class="_ _6"></span>3 <span class="_ _1"></span>została <span class="_ _6"></span>w<span class="_ _2"></span>ykre<span class="_ _1"></span>ślona <span class="_ _6"></span>z <span class="_ _1"></span>Rejestru <span class="_ _6"></span>Przedsiębiorców <span class="_ _1"></span>(w <span class="_ _6"></span>dniu <span class="_ _6"></span>6 <span class="_ _1"></span>lipca <span class="_ _1"></span>2023 <span class="_ _6"></span>roku <span class="_ _1"></span>Sąd <span class="_ _1"></span>Rejestrowy </div><div class="t m0 x1 h2 y161 ff5 fs0 fc0 sc0 ls0 ws0">dokonał w Krajowym Rejestrze Przedsiębiorców wpisu w zakresie rozpoczęcia procedury l<span class="_ _1"></span>ikwidacji spółki Lokum Holding 3<span class="_ _2"></span><span class="ff1 lsf">).<span class="ls0"> </span></span></div><div class="t m0 x1 h2 y162 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y163 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>dniu <span class="_ _f"> </span>26 <span class="_ _f"> </span>sierpnia <span class="_ _f"> </span>2024  roku <span class="_ _f"> </span>doszło <span class="_ _f"> </span>do <span class="_ _f"> </span>z<span class="_ _2"></span>awiązania <span class="_ _e"> </span>nowej <span class="_ _f"> </span>spó<span class="_ _2"></span>łki <span class="_ _f"> </span>operacyjnej <span class="_ _f"> </span>Olczyk <span class="_ _f"> </span>spółka <span class="_ _f"> </span>z  ograniczoną <span class="_ _e"> </span>odpowiedzialnością <span class="_ _15"> </span>Lok<span class="_ _c"></span><span class="ff1">um </span></div><div class="t m0 x1 h2 y164 ff5 fs0 fc0 sc0 ls0 ws0">Siechnice <span class="_ _2"></span>spółka <span class="_ _2"></span>jaw<span class="_ _2"></span>na. <span class="_ _2"></span>W <span class="_ _2"></span>dniu <span class="_ _c"></span>28 <span class="_ _2"></span>sierpnia <span class="_ _2"></span>2024 <span class="_ _c"></span>roku <span class="_ _2"></span>Sąd <span class="_ _c"></span>Rejonowy <span class="_ _c"></span>dla <span class="_ _2"></span>Wroc<span class="_ _2"></span>ławia <span class="_ _c"></span><span class="ff1">- <span class="_ _c"></span></span>Fabrycznej <span class="_ _2"></span>we <span class="_ _c"></span>Wrocławiu <span class="_ _2"></span>–<span class="ff1"> <span class="_ _c"></span></span>VI <span class="_ _2"></span>W<span class="_ _2"></span>ydział <span class="_ _2"></span>Gospodarc<span class="ff1">zy </span></div><div class="t m0 x1 h2 y165 ff5 fs0 fc0 sc0 ls0 ws0">dokonał wpisu do <span class="_ _2"></span>Rejestru Przedsiębiorców Krajo<span class="_ _2"></span>wego Rejestru Sądowego <span class="_ _2"></span>spółki z siedzibą we <span class="_ _2"></span>Wrocławiu pod n<span class="_ _2"></span>umerem KRS 00011238<span class="_ _c"></span><span class="ff1">30. </span></div><div class="t m0 x1 h2 y166 ff5 fs0 fc0 sc0 ls0 ws0">Wspólnikami spółki <span class="ff1">byli</span>: Lokum Holding 1, Olczyk, Marek Kokot, Arkadius<span class="_ _1"></span>z Król. Spółka jako<span class="_ _2"></span> jednostka zależna podl<span class="_ _1"></span>ega<span class="ls1">ła</span><span class="ff1"> konsolidacji.  </span></div><div class="t m0 x1 h2 y167 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y168 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>30 <span class="_ _2"></span>si<span class="_ _2"></span>erpnia <span class="_ _2"></span>2024 <span class="_ _2"></span>roku <span class="_ _2"></span>spó<span class="_ _2"></span>łka <span class="_ _2"></span>Olczyk, <span class="_ _2"></span>Marek <span class="_ _2"></span>Ko<span class="_ _2"></span>kot, <span class="_ _2"></span>Arkadius<span class="_ _1"></span>z <span class="_ _2"></span>Król <span class="_ _c"></span>i <span class="_ _2"></span>spółka <span class="_ _c"></span>Lokum <span class="_ _2"></span>Holding <span class="_ _2"></span>1 <span class="_ _c"></span>dokonali <span class="_ _2"></span>zmian <span class="_ _c"></span>umów <span class="_ _2"></span>spółek <span class="_ _c"></span>j<span class="_ _2"></span><span class="ff1">awnych </span></div><div class="t m0 x1 h2 y169 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">Grupy <span class="_ _2"></span>Kapitałowej <span class="_ _c"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>Deweloper, <span class="_ _2"></span>poprzez <span class="_ _c"></span>zmianę <span class="_ _c"></span>struktury <span class="_ _c"></span>wł<span class="_ _2"></span>asnościowej <span class="_ _2"></span>tych <span class="_ _c"></span>spółek, <span class="_ _c"></span>tj. <span class="_ _2"></span>Lokum <span class="_ _c"></span>7, <span class="_ _c"></span>Lokum <span class="_ _c"></span>9, <span class="_ _c"></span>Lokum <span class="_ _2"></span>13, <span class="_ _d"></span>w <span class="_ _2"></span>z<span class="_ _c"></span>wiązku </span></div><div class="t m0 x1 h2 y16a ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">wystąpieniem z <span class="_ _1"></span>tych spółek wspólników Marka <span class="_ _1"></span>Kokota oraz Arkadiusza <span class="_ _1"></span>Króla. Wspólnikami spółek pozostały: Olczyk oraz <span class="_ _1"></span>Lokum Hol<span class="ff1">ding 1. </span></span></div><div class="t m0 x1 h2 y16b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y16c ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu<span class="_ _1"></span> <span class="_ _2"></span>23 wrześ<span class="_ _2"></span>nia 2024 <span class="_ _2"></span>roku <span class="_ _2"></span>doszło <span class="_ _2"></span>do <span class="_ _2"></span>uzgodnie<span class="_ _1"></span>nia i <span class="_ _2"></span>zawarcia <span class="_ _2"></span>planu połączenia <span class="_ _2"></span>przez przej<span class="_ _2"></span>ęcie spółek <span class="_ _2"></span>Lokum <span class="_ _2"></span>7, Lokum <span class="_ _2"></span>9, <span class="_ _2"></span>Lokum<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span>13 o<span class="_ _2"></span>raz </span></div><div class="t m0 x1 h2 y16d ff5 fs0 fc0 sc0 ls0 ws0">Lokum <span class="_ _2"></span>Holding <span class="_ _2"></span>1. <span class="_ _2"></span>Spółką <span class="_ _2"></span>przejmującą <span class="_ _2"></span>był <span class="_ _2"></span>Lokum <span class="_ _2"></span>Holding <span class="_ _2"></span>1, <span class="_ _2"></span>natomiast <span class="_ _2"></span>spółkami <span class="_ _2"></span>przejmowanymi: <span class="_ _2"></span>Lokum <span class="_ _2"></span>7, <span class="_ _2"></span>Lokum <span class="_ _2"></span>9, <span class="_ _2"></span>Lokum <span class="_ _2"></span>13. <span class="_ _2"></span>W <span class="_ _2"></span>d<span class="_ _2"></span><span class="ff1">niu <span class="_ _2"></span>30 </span></div><div class="t m0 x1 h2 y16e ff5 fs0 fc0 sc0 ls0 ws0">września 2024 roku spółki podjęły uchwały w zakresie połączenia. <span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">10<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _d"></span>8 <span class="_ _d"></span>października <span class="_ _c"></span>2024 <span class="_ _d"></span>roku <span class="_ _d"></span>doszło <span class="_ _d"></span>do <span class="_ _c"></span>zaw<span class="_ _2"></span>iązania <span class="_ _c"></span>nowej <span class="_ _d"></span>spółki <span class="_ _d"></span>operacyjnej <span class="_ _c"></span>Olczyk <span class="_ _d"></span>spółka <span class="_ _c"></span>z <span class="_ _d"></span>ograniczoną <span class="_ _d"></span>odpowiedzialnością <span class="_ _e"> </span><span class="ff1">Lokum </span></div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">Siechnice <span class="_ _6"></span>II spółka <span class="_ _6"></span>jawna. <span class="_ _1"></span>W <span class="_ _1"></span>dniu <span class="_ _6"></span>8 <span class="_ _1"></span>października <span class="_ _6"></span>2024 roku<span class="_ _1"></span> <span class="_ _1"></span>Sąd <span class="_ _6"></span>R<span class="_ _2"></span>ejonowy <span class="_ _1"></span>dla <span class="_ _6"></span>Wrocławia <span class="ff1">- <span class="_ _6"></span><span class="ff5">Fabrycznej <span class="_ _1"></span>we <span class="_ _1"></span>Wrocławiu <span class="_ _6"></span>–<span class="ff1"> </span>VI <span class="_ _6"></span>Wydział <span class="_ _1"></span><span class="ff1">Gospodarczy </span></span></span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">dokonał wpisu do <span class="_ _2"></span>Rejestru Przedsiębiorców Krajo<span class="_ _2"></span>wego Rejestru Sądowego <span class="_ _2"></span>spółki z siedzibą we <span class="_ _2"></span>Wrocławiu pod n<span class="_ _2"></span>umerem KRS 00011314<span class="_ _c"></span><span class="ff1">06. </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">Wspólnikami spółki są: Lokum Holding 1, Olczyk, Marek Kokot, Arkad<span class="_ _1"></span>iusz Król. Spółka jako jednostka zależna podlega <span class="ff1">konsolidacji.<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y172 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _6"></span>dniu <span class="_ _1"></span>31 <span class="_ _6"></span>października <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _6"></span>Sąd <span class="_ _1"></span>dokonał <span class="_ _1"></span>wpisu <span class="_ _6"></span>połączenia <span class="_ _6"></span>Lo<span class="_ _2"></span>kum <span class="_ _6"></span>Holding <span class="_ _1"></span>1 <span class="_ _6"></span>oraz <span class="_ _1"></span>spółek <span class="_ _6"></span>przejmo<span class="_ _2"></span>wanych <span class="_ _6"></span>(Lokum <span class="_ _1"></span>7, <span class="_ _6"></span>Lokum <span class="_ _1"></span>9, <span class="_ _6"></span>Lo<span class="_ _c"></span><span class="ff1">kum 13). </span></div><div class="t m0 x1 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y175 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>dniu  7 <span class="_ _16"> </span>listopada  2024 <span class="_ _16"> </span>roku <span class="_ _16"> </span>w<span class="_ _2"></span>spólnicy  spółki  Lokum <span class="_ _16"> </span>Siechnice <span class="_ _16"> </span>podjęli <span class="_ _16"> </span>uchwałę <span class="_ _16"> </span>w <span class="_ _16"> </span>sprawie  roz<span class="_ _2"></span>wiązania  spółki <span class="_ _16"> </span>bez  likwidacji <span class="_ _16"> </span>wraz </div><div class="t m0 x1 h2 y176 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">określeniem sposobu zakończenia działalności spółki.</span> W dniu 2 <span class="ff5">grudnia 2024 roku spółka została wykreślona z Rejestru Przedsiębiorców.<span class="_ _2"></span></span> </div><div class="t m0 x1 h2 y177 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y178 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _6"></span>dniu <span class="_ _1"></span>13 <span class="_ _6"></span>listopada <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _6"></span>Lokum <span class="_ _1"></span>Holding <span class="_ _6"></span>1 <span class="_ _1"></span>nabyła <span class="_ _1"></span>od <span class="_ _6"></span>Olczyk <span class="_ _1"></span>trzy <span class="_ _6"></span>udziały <span class="_ _1"></span>własne. <span class="_ _6"></span>Wo<span class="_ _2"></span>bec <span class="_ _6"></span>nabycia <span class="_ _1"></span>udziałów <span class="_ _6"></span>własnych <span class="_ _1"></span>(bez <span class="_ _6"></span>wyna<span class="_ _c"></span><span class="ff1">grodzenia)  </span></div><div class="t m0 x1 h2 y179 ff5 fs0 fc0 sc0 ls0 ws0">doszło  do <span class="_ _16"> </span>ich  umorzenia,  a <span class="_ _16"> </span>następnie  podjęta <span class="_ _16"> </span>została <span class="_ _16"> </span>uchwała  w  zakresie  obniżenia <span class="_ _16"> </span>kapitału <span class="_ _16"> </span>zakładowego  do <span class="_ _16"> </span>kwoty  7<span class="_ _c"></span><span class="ff1"> 300,00  PLN, </span></div><div class="t m0 x1 h2 y17a ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">jednoczesnym podjęciem uchwały w sprawie podwyższenia kap<span class="_ _1"></span>itału zakładow<span class="_ _2"></span>ego do kwoty 7<span class="ff1"> 450,00 PLN.  </span></span></div><div class="t m0 x1 h2 y17b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y17c ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _c"></span>3 <span class="_ _d"></span>grudnia <span class="_ _c"></span>2024 <span class="_ _d"></span>roku <span class="_ _2"></span>dos<span class="_ _2"></span>zło <span class="_ _c"></span>do <span class="_ _d"></span>zawiązania <span class="_ _2"></span>now<span class="_ _2"></span>ej <span class="_ _c"></span>spółki <span class="_ _c"></span>operacyjnej <span class="_ _c"></span>Olczyk <span class="_ _c"></span>s<span class="_ _2"></span>półka <span class="_ _c"></span>z <span class="_ _d"></span>ograniczoną <span class="_ _c"></span>odpowiedzialnością <span class="_ _c"></span>Lokum<span class="_ _c"></span><span class="ff1"> <span class="_ _c"></span>Rent </span></div><div class="t m0 x1 h2 y17d ff5 fs0 fc0 sc0 ls0 ws0">spółka jawna. W <span class="_ _1"></span>dniu <span class="_ _1"></span>6 grudni<span class="_ _1"></span>a 2024 roku S<span class="_ _1"></span>ąd Rejonowy dla <span class="_ _1"></span>Wrocławia <span class="ff1">- </span>Fabrycznej <span class="_ _1"></span>we Wrocławiu <span class="_ _1"></span>–<span class="ff1"> </span>VI Wyd<span class="_ _1"></span>ział Gospodarczy d<span class="_ _1"></span>okonał wpisu </div><div class="t m0 x1 h2 y17e ff5 fs0 fc0 sc0 ls0 ws0">do <span class="_ _2"></span>R<span class="_ _2"></span>ejestru<span class="_ _1"></span> <span class="_ _c"></span>Przedsiębiorców <span class="_ _c"></span>Krajowego <span class="_ _2"></span>Rejestru <span class="_ _c"></span>Sądowego <span class="_ _2"></span>spółki <span class="_ _c"></span>z <span class="_ _c"></span>siedzibą <span class="_ _2"></span>we <span class="_ _c"></span>Wrocławiu <span class="_ _2"></span>pod <span class="_ _c"></span>numerem <span class="_ _2"></span>KRS <span class="_ _c"></span>0001142816. <span class="_ _c"></span>Wspólnikam<span class="_ _2"></span><span class="ff1 ls10">i </span></div><div class="t m0 x1 h2 y17f ff5 fs0 fc0 sc0 ls0 ws0">spółki są: Lokum Holding 1, Olczyk, Marek Kokot, Arkadiusz Król. Spółka jako jednostka zależna podlega konsolid<span class="_ _1"></span>acji.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y180 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y181 ff5 fs0 fc0 sc0 ls0 ws0">W okresie od 1 stycznia do 31 grudnia 2024 roku nie wystąpiły inne zmiany w struktu<span class="_ _1"></span>rze Grupy Kapitało<span class="_ _2"></span>wej.<span class="ff1"> </span></div><div class="t m0 x1 h2 yc0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y182 ff7 fs0 fc0 sc0 ls8 ws0">1.2<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff6">Skład zarządu, rady nadzorczej i komitetu audytu Spółki<span class="ff7"> </span></span></span></div><div class="t m0 x4a he y183 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y184 ff1 fs0 fc0 sc0 ls11 ws0">W <span class="ls0">o<span class="_ _2"></span>kresie<span class="_ _1"></span> <span class="_ _2"></span>od 1 <span class="_ _2"></span>stycznia do <span class="_ _2"></span>31 <span class="_ _2"></span>grud<span class="_ _1"></span>nia 20<span class="_ _2"></span>24 <span class="_ _2"></span>roku oraz <span class="_ _2"></span>do <span class="_ _2"></span>dnia zatwierdzenia <span class="_ _2"></span>do publikacji <span class="_ _2"></span><span class="ff5">niniejszego <span class="_ _2"></span>sprawozdania skład <span class="_ _2"></span>zarządu <span class="_ _2"></span>nie uległ </span></span></div><div class="t m0 x1 h2 y7b ff5 fs0 fc0 sc0 ls0 ws0">zmianie i funkcjonował w składzie:<span class="ff1"> </span></div><div class="t m0 x1 h2 y185 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y186 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">Bartosz Kuźniar –<span class="ff1"> </span>prezes zarządu<span class="ff1">; </span></span></span></div><div class="t m0 x1 h2 y187 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">Tomasz Dotkuś –<span class="ff1"> </span>wiceprezes zarządu ds<span class="_ _1"></span>. finansowyc<span class="_ _2"></span>h.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y188 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y189 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>14 <span class="_ _2"></span>c<span class="_ _2"></span>zerwca <span class="_ _2"></span>2024 <span class="_ _2"></span>roku <span class="_ _c"></span>rada <span class="_ _2"></span>nadzorcza <span class="_ _2"></span>Lokum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>S.A. <span class="_ _2"></span>podjęła <span class="_ _c"></span>uchwały <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>sprawie <span class="_ _2"></span>powołania <span class="_ _2"></span>członków <span class="_ _2"></span>zarządu <span class="_ _c"></span>na <span class="_ _2"></span>nową <span class="_ _e"></span><span class="ff1">3-</span></div><div class="t m0 x1 h2 y18a ff5 fs0 fc0 sc0 ls0 ws0">letnią <span class="_ _2"></span>kadencję <span class="_ _2"></span>i <span class="_ _c"></span>powierzenia <span class="_ _2"></span>funkcji <span class="_ _c"></span>prezesa <span class="_ _2"></span>zarządu <span class="_ _2"></span>panu <span class="_ _2"></span>Ba<span class="_ _2"></span>rtoszowi <span class="_ _2"></span>Kuźnarowi <span class="_ _c"></span>i <span class="_ _2"></span>wiceprezesa <span class="_ _2"></span>zarządu <span class="_ _c"></span>ds. <span class="_ _2"></span>finansowych <span class="_ _2"></span>pan<span class="_ _2"></span>u <span class="_ _2"></span>To<span class="_ _c"></span><span class="ff1">maszowi </span></div><div class="t m0 x1 h2 y18b ff1 fs0 fc0 sc0 ls0 ws0">Dotkusiowi. </div><div class="t m0 x1 h2 y18c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>okresie <span class="_ _2"></span>od <span class="_ _2"></span>1 <span class="_ _2"></span>stycznia <span class="_ _2"></span>do <span class="_ _2"></span>31 <span class="_ _2"></span>gr<span class="_ _2"></span>udnia <span class="_ _2"></span>2024 <span class="_ _2"></span>roku <span class="_ _2"></span>oraz<span class="_ _2"></span> <span class="_ _2"></span>do <span class="_ _2"></span>dnia <span class="_ _2"></span>zatwierdzenia <span class="_ _2"></span>do <span class="_ _2"></span>p<span class="_ _2"></span>ublikacji <span class="_ _2"></span><span class="ff5">niniejszego <span class="_ _2"></span>sprawozdania <span class="_ _2"></span>skład <span class="_ _2"></span>rady <span class="_ _2"></span>nadzorcz<span class="_ _2"></span>ej </span></div><div class="t m0 x1 h2 y18e ff5 fs0 fc0 sc0 ls0 ws0">nie uległ zmianie i funkcjonował w składzie:<span class="ff1"> </span></div><div class="t m0 x1 h2 y18f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y190 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Dariusz Olczyk <span class="ff5">–</span> <span class="ff5">przewodniczący rady nadzorczej</span>; </span></span></div><div class="t m0 x1 h2 y191 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Jan Olczyk <span class="ff5">–</span> <span class="ff5">wiceprzewodniczący rady n<span class="_ _1"></span>adzorczej<span class="ff1">; </span></span></span></span></div><div class="t m0 x1 h2 y192 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">Arkadiusz Król –<span class="ff1"> sekretarz rady nadzorczej; </span></span></span></div><div class="t m0 x1 h2 y193 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Emilia Sawicka <span class="ff5">–</span> <span class="ff5">członek rady nadzorczej</span>; </span></span></div><div class="t m0 x1 h2 y194 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Bartosz Krzesiak <span class="ff5">–</span> <span class="ff5">członek rady nadzorczej.</span> </span></span></div><div class="t m0 x1 h2 y195 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y196 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>okresie od 1 <span class="_ _2"></span>stycznia <span class="_ _2"></span>do 31 <span class="_ _2"></span>grudnia 20<span class="_ _2"></span>24 <span class="_ _2"></span>roku <span class="_ _2"></span>oraz do <span class="_ _2"></span>dnia z<span class="_ _2"></span>atwierdzen<span class="_ _1"></span>ia <span class="_ _2"></span>do <span class="_ _2"></span>publikacji <span class="_ _2"></span><span class="ff5">niniejszego sprawozdania <span class="_ _2"></span>skład komitetu <span class="_ _2"></span>audytu </span></div><div class="t m0 x1 h2 y197 ff5 fs0 fc0 sc0 ls0 ws0">nie uległ zmianie i funkcjonował w składzie:<span class="ff1"> </span></div><div class="t m0 x1 h2 y198 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y199 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Emilia Sawicka <span class="ff5">–</span> <span class="ff5">przewodniczący komitetu aud<span class="_ _1"></span>ytu<span class="ff1">;<span class="_ _2"></span> </span></span></span></span></div><div class="t m0 x1 h2 yad ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Bartosz Krzesiak <span class="ff5">–</span> <span class="ff5">wiceprzewodniczący komitetu audytu</span>; </span></span></div><div class="t m0 x1 h2 y19a ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff1">Jan Olczyk <span class="ff5">–</span> sekretarz komitetu aud<span class="_ _1"></span>ytu. </span></span></div><div class="t m0 x1 h2 y19b ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABFIAAAYUCAIAAABCRrsFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeXyU5YHA8ScXCQEChKYeROgBEq0H3grS4oFVG8Ra61q2oGDr0hZlUXfr6rIeVHqhCGJ1dQsrtqxaqyJUq9arIIgIWkUIhwcIljYSIEIOMjPZP944DJMQgUQ5+v1++COZybzvO+8EPu+P932eN6O+vj4AAOytEmvWZh54YMjOsit2WSyeWLcus7jrnv8Q11eE6uqMwsKM/LY784mHEPaGzWZ/km0XAAB7RO1jMzdfcVXuoNL2kyc0eaC8+YrRdbPnRt9mHVbS/pYbs084LnlkvOGU/qmv3TxydO2MWTn9+hRMmxKys6Jv299xW+75A5PLjB7sPO+FzOKu0RJCCGk/E0KoHHxJtN4u769ocpuT32YdVpJzyon5P74meTSfXGyaaKXrD+mZ/DqEUPO/928Zc3MIofPr8zO7FCa3MNqktHUlRVvV5Bvc1jsLFm6+/sb40rLo25x+fdrfMSFaReN3kTd8aG7pudnH9I7acmfWm3wwd1BpmwsG5Zx8UpM9U19VXfXz8TVTpiUfySwq6vDfdyQ/x8biZcs2DihN3Sef/e9ky5eTWVTUZuA5OV/rl330Ubv9Luqrqutenl/34uytM59MlJe3fKt29NsiewAA9ozE+opNA0qjQ72cfn3qZs+NLy3bdMHFnZ6ZlVXSq8mj1doZszKLitrfMWFXzwtV/+qe1GPBxPqKZGs1c1Cb0+ekurnz40vL4kvLts58suMzs1KPbqMf2O41bdtGkVA7Y1bdq4tyi7uGELY+/aeGlb7zbvTyurnzQwjZJYemllX2oT126R3FFizcdMHFyeCpmz23bvbcTQNKO815NjVOoiXHlq+smTKtZsq0rMNKOj09cyfXm9OvT2ZhYWz5ytoZs2pnzEp7bVLNPb+OmidaWu2MWYny8vjaD5rJnq1/fKbhi5l/yLt0yL71e5t1WEne4IvanHl6q5yqyshv2+b0/m1O79/upjGJNWu3/um5mukPJVOW/SR7ypavKDm0p48HAP4x1d4/PVFennVYScGUu6MzM1U/G187Y1bN/z3U7qYx6Y20Zm30P/QF06fuxv+sx5eWxcuWJWtq68w/fOJLcvqc1H7yhBCL1856ourmnybKy6sn3Zm6YQ0/0PjA6/hja2fMqt+4Mfo22Vext5Zkn3BciMWj0svs1m1bLv3w8l39H/rN198YQsgbPjQ6DZU881P38vw2p/dvvOR42bLKwcPiS8sS6yuSO7D59bb/xbjoyD4K1LTXbsueadNDytmt9pMnRBewNSN6SdSE+1D25A4qbTtyRJNN3ioyi7vmXTok79Ihaefx2IV9uDM/VFWXWL2pNu1PLNEKg4LKyz+MxxO1tbXl5R/W1tYmH1y8eEkIIR5PVFZ+lPpFZeVH8Xgi+plt/zLW1kavjX4m+iJ6pLz8w+hPPJ6IxxPRq9IWEr082oy0pUU/lvwi9dnoJWnPAgCtIjr2bX/LjdHhcmZx1/xrrwkhpF4uFamvqt503rdDCO3vuG23Dzpr/u+h5NfVk+7a2ZdlZ+WeP7Dj47+LNqy+qvqTX/GVw0MIsVcXhY9HsOT067PtkXXrQgiZRUU7MwBmRxLrK6Jj4nY3jYmWk33CcW1/eHkIYesjM5p8SVZJr+jc1M4kX/qhZJfC6LV1s19qvCUNFZdy6iOzuGszZ0LiZcsS5eU5/fpkFhXVzZ67M7t0j8sbPrTz6/PbT57w6TXPdr9CJxzX6emZnee9kDuo1D8UrZw9sUT9dx5decQ9b6b+ueKpVdmZGS1c98OPzLj73qk/vv7GBa++9vNbJ11/wy2VlR8tev2NH476t6f+9PzEyXdXVFRMnfbbysqPoi/Kyz+cOPnuqDR+OOrfypY3XG674NXXrr/hlng8MXXab0MIY8f98uprx3x32IhFr78x/cGHr7vhJ9MffHjZihUXD7nsuht+MnbcL+e+/Mozzz4fLSQeT8z8wx/fXbX60Rkzf3HrpGhpI0f/OFpaRUVFbW3tZSOunPfyK8l1jRz949ra2gWvvlZRURGPJ66+dswzzz7vNwkAWlHD4fKXvrjtkOXAA5Odk/qTH31vRKK8PG/40N0btBBVRzJaosPuXTqgTB7E11dUbNv+iorEmrXb/qxveCrzoAPDx1ey1b26KISQP/rKzKKiaLRMbPmKEELa1XGJ91alLuqTS6C6OoSQdVjJdsfKJYeGEGLLV+5wh1dUhBAyux2yG+uNFptR0KFxEUWbUfO/9yf3QPOiK9xyL7owb+jgEELdy/P35t/S3EGlnee90O6mMZ/9GKTM4q7tJ0/oPO+FtA+aFmXP+Jf/+vyqytRHDmiX8+vSL7XK6gsKOvz8lhtDCOcPPPf8gedOnHz39AceHnvjdbf+bOziJWVvv/Pe4iVlH6xbF0J4f80H193wkxHfH5aVlfn0n547tc9JTz39bHI5myorH50xM4Sw+v01myo/uvVnY8feeN1d90wZNXLEEYeXjBo54vePPH7Zpd+9+47bQgjduhX/6bkXV77zbvduh6x4++2XX1nYrbj45VcWFhR0SJ5EmnzXPcnOOffsAY/NfCK5ro4FBVEghRD+8ubir5952u8fm+k3CQBaS/IIe7ujyeyszKKitLqonTEruk4s/8fX7OaRUGFh/tWjkkfY0WmfvEu+uxvtlKpu9twNp/RP/qm6YWxqIyXKy0MsHnvt9Sjtos5JrK9IrH4/hJBz5umpi6q6dWLqopLDgXYcIStCCGnDcjKKikIIaVdGRWETL1u25Yax0W5s89V+O7ne2ocfrX1sZs3/3r/h2D7RYrOPPqrxxuRfe3UIYcuYmzf0PmnjWQOrb58cL1vWzMZHZ/ly+vXN6XtK2PHpqT1/AF1U1OG+e9tPnrBnp5vLLO7a6YnH2t9xm380WiF7Xl67edxLH6Q9eP+gL38uv6WDguLxxNf69S0oKBj381tDCBPv/O+Fr71+3Y+v7ljQIbrCLYTQqVPHIw4viQb5rFr9frfirgtf+0s8nnjw4cdCCHPmzk9eF/et8wcuLVu+eElZp44dN1VWhhAWL17SsaAgubri4q6bN2/esmXL6jVriw8+OITwhyee+t7wIf8z5f6vHF6y6LW/bKqsfH/NB7OefDqEcMk/XxwtP4Tw2Mwn1qxZu2r1+6vfXxMt6vyB5xYUdLjvtw+EEKY/8PDSsuUbN25KnnoCAD57VT8fv9uvzb3wmyGEqp/dGmLxaGR/MwPum6u1zZtTD4tzB5Um/2Qff2xaIyXWrds688ko7aLOSbzzbnSpW+p8BiGErMNKUheV1fXgT9iMj6/5/+SdduvEDaf03zigtGbKtMyiovZ33JY6G0Tz6626deLmK67aMubmRHl5ZlFR53kvNHnGo83p/bu8W9bxkQfyhg+t/3B91a0TNw4ojS1Y2OT2JNasjZaW2aUw+5jeUdaGWHxv+2XL6den05xnU0dJ7UnZWbnnD+z8+vzG7U36rmrmuQ+rYkNmvJ324HV9Dz65a/uWrzgWq7v73qmbKj/63vAhH5avH/Wjfzm178khhEuGfGfSnfc8+PBjl1363S6FnRcvKZs4+e6TTjj+1D4njfzB5T++/sbc3Nxzzx5Qes5ZvQ7t+fyLc84+64wQQvt27UaNHHHZiCsLCjp86/yBl424snu3Q6780eXJ1X3r/IE3j/vlgw8/9k8Xnl9Q0OHM07+24NVFJYf23FRZedKJx02YdNe4m/4zhPDzWyd9oXu3nOzsEd8ftnhJ2dq/rjuk+ODB/3Th+g0bnn3+z8OGDo6WNvIHl4+44qr1FRuiZ99f+8FTTz9rDgYAaBXbJoPefpR8wxy+bbcb99LxkQc2XXBxzZRpOV/rt3tHopnFXbMOK4kvLdsydlwIIRoGs0uiUyUZ7bcdIO1oSoMQQlbPHnWz59a9uih5NV3O8ceGEOpemhdd/JY6n0HY9SkNoqWlX8/W1JVv0exqWT2+3ObsAY3HpTS/3g733Zt9aM+6VxdFk0kkL0Fs8rg8+4Tjsk84rt2Y62p+M33LmJtr7vtN+6bCcuufngshZHyuS+1jM6PNiy8ti732+u5V6Kck/+pRbf915N72VyazS2HBtClbxo5rPPiNT86eWKL+slnv/G1LXeqDp3UvuObkg1plxbm5uWOu+7eGb1KCodshxeN/dnPy23t/dXv0xcknHR9CSH0qCp4QQtRLIYTfTZ8aPZ58KoQwauSIEEJBQYe010Y/Ey0/uZbGq+591BEhhKKiz0VVk1xX9GxJr57Rs8f2PsovEwC0rvry8vBx9iRnAEsNodxBpdknHNf+jts2X3HVlmuuy06ZRTqrx5dDCIn3Vm3XJ3ObHiuSf+3VH13y/eiQsc1ZZ+7SRiY3LKNwpwZ4ZB/TO4Rp1b+6J3x8PVt0oVTtE09F5zpaMp9BUtr1bNE4orQr33Zjjrht7+LQnpnFXXOLu1b/6p740rLaWU988qKys9qcefqWMTfXzpjV/vbxjecZr5n+ULTlqXfOqZ31xN6TPR3uu3dvOcnT1O5td9OYrC9+IboTFE3E4Y6eaDykJ4Tw69IvtXwmAwCA5uUNHxpCqJ58d8M4n1i89uFHQ1OjaEIIuecPzB1Umigv33zF6OQ1UVlHHRGisSIfPxJbsLBhpoRGpybafLVfNHAob/jQXaqO2IKFlcNHRAG2ky+MzsY0jIf5+Hq2nH4NI2TS7/azG8d2xV2j91L72MzovddXVdc+9HAIIfVau9YSnRyLKq7R3omnTYQQ1VfuoNJk8yR/IDkBXed5L0R/Oj7yQAghuhQwucA9+DvZ8ZEH9t7mSf7FuXRItN9oIgybfLTJIT0Pf6tnNKTn/Y3VH2xIn83jpC+22hQWsXhiXcWWFWsqehYXHljYLjur6Tarqq2rqKzZ0UIKC/Lyc3PSHqyorK6qjW37r53c7MKCJv6FWlO+3UWxxUUdGv/MTi4KAGhe3dz5m0eOTn2k/eQJed+5qGbKtOhWmPlXj6qZNj0qlrzvDWtyIe1+Ma5u7vy62XNrfjM9utlLzsknhRAS5eWVQ4e3OevM+o2bouHyqcfcKQdEWR3++4742g9y+vXd+W2OLV8ZHalnFhW1HTmi+TeV//F8X6nRlbyerc1ZZ0ZXyqXNZxAVRd2fnkvbPzt6Nu+S72afcFzbK3+wZczNm6+4qurmn+YNHVx168RoI3MvunDnP5fm17utOUvP3XzFVfGlZbEFC9NOyyTWrdtwSv/oxqbRPmn4ED+eMaL69sk106ZHN1GN5s7OHVSanCQg6rdEeXl0V6XoBkEd/vuOPXLyp8N99+5V19o1d3D/8flP/7Z8cvY0OaRnxLGfP+tLHaNnv3LvW2nP5q967+elvS45+8iWbMqa8o9+Mf3leW+tLd9Ylfp4Uaf8U77S9YffPLakW5fUx59Z8N6oSc80v8xTjyz+14tOOL5Xw4V59z/91oSHXkk+W9K9yx9/+U+NN+PUH92f+sii/xnWOGmunPjMnDfXJL8dfdGJoy483u8TAOyqRHl5NH1z6uF1VkmvaNBOCCE6ag8hdHzkgR0dembkty2YPnXjgNItY27OOfnErJJeGfltOz7ywObrb6ybPTd5V9DcQaXtbx+/o4PFnT+uTd3m3EGl+Y2mMG78pqL7DkWJFR3Np17PFt3PJ4TQeMaC+NKytCvWUvMj7dmcM0/PPuG4vEuH1G/cVHXrxER5ebJ5Oj4za5dOZDW/3tRizL96VNWtEzdff2Onp7ef27Zt2+j2O8kHsg4ryRt8UTRdQQih7pUFifLy+oqKjPyu0RVubS4YlLqAqNm2/vGZtiW9Eu+8mygvr3tp3mefH/lXj9r7z/Ns16LnD0y8tyr5F4eGfyXq67e762gsUf+th1ekXd52RFHbPw89PDszI5ao/+q0JYvLtzvVk71pU8HyZSGEP47/p7Qy2UmxeOLORxelBkmThp1z1L8NPil5DmfGnBWfmD2R8/r2/NmI/vm5OWWr1599zYOpTy25//tpJ4UaL3bqf3zjtGO6p21wj+/cnfrIbr93APiHVV9VnTobddK2SYFj8cS6dXWvLsouOTSrR4/tztLE4ol160LbttvNeRANs9n+wfqq6rqX52cdfNDOLCFtUY2nJ07d5ozCwiZCIlps4zd14IHJtSfWV4Tq6u1W/fGrUn+s+f3TsJC0A7uUTaqvqk6sXh0rW55z/LFpbyRactPbv3PrTd3ObRvf1GzOiTVrE39dF51JS9/VsXh85cpoNoWGHZ662OSWfLyjEmvWftoTRtc+NjPtPEnuoNIdzU6xl9s8cnT6fyjccdtuj+baD6Sf7WlySM8D3+wRDem57vn305ono25r+3caTg0N+cnMF+/458aXljWvorL669c8mHaGp0lTn3xj1ryV9//nwF0NjMdfWhFCmDRqQI+undOeWvLeh8lzQZFnF76X9jOP/nl5WvasXLsh9duiTvmaBwB2VUZ+24z8Zo9is7OicfM7emqHvbT9Wpr+r/qmltD8onZ+m5t/402EVlOvan5dn3iLzIz8tlklvRpP0faJS97l9X7Snsws7tr0KZrsrOTm7eizS92Sz/4mOZlFRe1+MW4f/fvV/vbxyQsLCWlTGrxVXt14SM+vS7/UrWNuCOHpdzbdvejv6Tt05crMWMMQl/KNVZf/4sldWn0snhg89vGdaZ6kxumyk+Xz/GursrMyh52z3ZRrL725tslGav6R+Uu220vfPesIv0kAAPuZgulTW2VivT0jO6vd+HE+xCayp6oucf7vlqc9feFhhd8+rDCE8GFV7MLfpx/9jz6uKCflzlwhhDlvrrnvj2/u/OpvmTa3bNX6tAdvGt7v4bHfnHPnkKn/8Y3RF51Y1Ck/+dSjt3xrRzMcnNe353sP/TD6M+fOITcN75f6whDCo39eHkL4Rp8vpz745PztRjGlTWawo8efWfBu6rdfP/GLfpMAAPYnuYNKmzxXtg9pc3r/6N5QhNSL3L7z6Mq0u/Qc0C7nnnO/GEKIJerPe2hZ2iuPKGo7pn+3/p2/Meynf0h9/IYps086/OCdueirbPX6qU++kfpISfcu//Pv5yZnTisu6nDaMd2/P/Doa+9+4fGXVky8ckCTk6o1VlzU4ZKzj+x2QEHqts17a20I4fAvfG67bVi1vqq2Lnlh3sJl65pc4MJl65KrjsUTqZMZhN09AQUAwF6r9S9vi8XjK1fGypbHXnu9fn1FCCG2fGXyZko5Z57exBi2Fsu/aUzaCJ9/9Oy5Z9HfGw/peezbh+5oSE8I4fGLemVnZpx2TPdh5xyVVi87OcjnwWeXpj2S2jzbPq3cnEmjBjSeye0T9TvqkNRvyzdWRYVz6pHFqd2SOryn8cCe5OODTm24p2rawJ5h5xy1oxNQAADsi/KvHtWKl7fFFiysmjApdVK7pOR0eck4yenXJ3/0la01YV1ml8Joqj2faWYI4a3y6mueXZ32xPgzun2lqG3YwZCe5D18QgjXD+1T0r1LWmDszCCfeUu2G1cz+qITmzmZsxtzBmRnZaZtWJvsrBDCZaVHpz6YOrwndRjP6ItObPLxtIE9aVfNAQCwr8u7/LLWCp6NZw3cdMHFTTZPk+pmz910wcUbzxoYW7CwVbYh98Jv+kBDCNmVNbFB097ITLnzZgjh1C91vvzYz4cQKmtiF01fnHYuY/gJB0f38EnWxfQx5x39w9+m/syLy/5+56w3flTaMH9AVV0iP2e7xcTiibRRPa0+QqZs9frUVRR1yo9Oyxz95c+n/tiT89+ObrmTNoDnR988NnVO7bLV66P0ShvY07vHAZ/ex7P+kJ5+RwEAkrq8v+JTb57hQ1vhVE8sXj35rt0+zRJfWrbpgovzhg9tN+a6Fl72llncNXdQqUvdsgvysk+u+lvaYJW/rc6v+lbP/Nyc/JzMkzetSeuTJZvWxM7snnpl16sfbt10dO+0Rfc/qeGQ/XdLK37z5oe/v7BndMlcZF3FlrSf73ZAQdojTU4wcGBhu525qKyisvpXjy5KfeSUrzRMelhY0Lake5fkm0oO70kd2HNe357ZWZmpl8PNX/JBSbcuaQN7Tj2y2BVuAAD7k7zvXNTy5qkcOnznz/DsSM2UafEVK9vfMeET5ytvXtuRI2RPdghh0qgBaXfOKd9Yde3dL0waNSA6k3Ps96amvqZs1fpbps29Ydip0bcfVsV+9Mf30pZ7Xd+Do2vkVm+qvWzWOyGE8S//9do+B+/Sxp36o/sbPzjnziFNXgu3fE3FjDkrQggbN9f837NLGk8Qd8ZxX0h+/Z0zDr9hyuxtIffeh8f3Oih1YE/0wwNO+GIycp5Z8O4lZx+ZNrAn7Xq5ffH/MwAASNXSCdxaqXkidbPnbr5idMG0KS0555NV0iuzqOgf/GPNDCEUFrS96+qvpz3x+EsrooooLGg78coBac9OffKN519bFUKIJeovm/VO2hRwp3UvuObkg6Jnz/htwzitcS998FbKvAgHFrZLW2ZFZU1L3knZqvWjJj0zatIzN0yZ3bh5Tj2yODknQQjhpMO3C7BoeE/qAJ7jeh2Y9mNz3lwTiyfSBvakLQcAgH1a3vChLVxC9eS7Wqt5kuWzZWxLp5XLGzpY9oQQwvG9DkodwR8ZNemZ6DKzQaf2PK9v+iCTf7/r+YrK6vEv/7XxFHC/Lv1Scgq41CI6/3fLq+oS0deN5xvY0SxqLVfUKf9nI05LfaSkW5fUu/o8Of/t1AvqijrlRyeU0mamXrl2Q+rAnlOPLP7E2eoAANiH5Jae25KXxxYs/DSmTauZMq2FMxy0OXuA7Gnwo28em9YhIYRvXv/7WDwRQrht5Blpd/8s31g1fPxT4+asTXtJcpK3xlPA/W1L3Zz3t9XFocXbXaR4w5TZVbXbnTU6r2/P6E9L3uGwc46ad9fQxtfFffesI5Jfl61a//sXt92YqPSUHsk2O/XI4uTjT73yburAngEnuEspAMB+JfuY3i15+ebrb/yUNqyFS87q0eMf/ZPd9lVTw3jKN1ZFw3iyszIfveVbaYNtXi/7IO/gjJquXZOPjDj289Ekbx9WxS78ffq4lNO6F5z+hW3zFgw9+4jU68pCCJf/4sl7/v2c5CmUSaMaqjTtx5pU1Ck/OWlBl4K2vXse0LWo/ZcO6lRY0PREHH2P7DrhoW3fpk7a9tXeh6S2TTJ1Un8mhDCwTw//NAAA7Ddyjj+2JUNoYgsWJu/D0+riS8tiCxbu/v18srPanHWm7GlQWNB26n98Y9hP/5D64NQn3/hq70NOO6Z7cVGHm4b3S50JIISQ/8Haus6d4/n5IYQD2uWMO+2QEEIsUX/eQ8vS1nRAu5zkxW+R43sdlHbn0DlvrvnaFb+96+qvR7lSUVk9c+7KtAmjd+SUr3RNZtLOaGbi6dQZrnc0eqeke5cdBRUAAPuizOKuLXn5p3eqJ1I1YVLB9Pt2++WteAPWffLDTfv+tGO6DzvnqLQHh/30DxWV1SGES84+MvWir0iHZctCPB5CePafS6KqGf/yXxenzF4QuX/Ql5N3OE1qHCrlG6suHPPosd+b+oWLfnXs96beMGV22uTarRZ8WZmN32kIoahTfmrPpA3vSfrOGYf7pwEAgEh9VfWnd6onUjd7bojF7erWyZ4QwvVD+6QN4wkhDB77eDTI555/PyftLEdmrK7DyhXjz+jWrWNuCOHltZvHvfRB2suv63vwyV3bN15XdH5pT7351IvZklLH/IRGw3uSzOEGAEBS/K0ln8VaVq60q1ste6JhPGkPlq1af+eji0IIbXKyKw9Nn8s8p7Iy9+9/CyF8WBUbMuPttGeT81k36bRjus+5c0jj2RQaK+qUP/HKAU3etGf3NJkufY9MP7nZeOqCok75Jd26+O0BACBS99K8z2AtsbLldnWrZU8IobioQ+N79Ux46JVXl/318ife/XtGm6qD09vghimz15R/1PgePo2H9DS5ulk/+/ZNw/s1Hzzz7hqaeu+dlsvPzWl8JufwL3zuE+so7YwQAAD/4OIr3/4ssue11+3q3ZNRX1+/o+eunPhM2hRqHdrnre5xWH1OTqiv77B8WU7ldnfsadcu7/3DjgwZ2xXO04NLmry8bUfWlH+0Yk3FG2+Xb/yopnfPA3p1K/z89oNtUn9y4bJ1yW+7FrU/vtdBu/r+0xYSQmhcVrF44g/ztvs97ndUsfkMAABI2jxydO2MWZ/2WnIHlbafPMHebuXsqaqt+9oVvy3fWJX6YF1BwUe9SkIIGXV1HRcvzoxtd26ntrBwy5e3Tet8Xd+Dr+1jDAwAALJH9uxJmc08l5+bc/9/Dkx7MKeyMvdvfwsh1OfkFPUuSf8kKirarP8w+rr5IT0AALDfiC032cA+mz0hhJJuXRoPuWm3elVWVVUI4amRpzSeA7r9O+9k1NXtzJAeAADYP2Qf6kb2+3L2hBAuOfvIIw5NP2nTYdmy3w784ufys68f2uegAzo2erasybv0AAAAfPaaG9sDAADsjNrHZm6+4qpPey3txv5X3qVD7O3dkGkXAADAvnHs3u0QO0H2AADAnpFdcuhnsZajj7KrZQ8AAOwZWSW9sg4r+XQP3IuKMrsU2tWyBwAA9pi8wRd9ussfOthOlj0AANAisQULW/LyNgO/8elmz+WX7cF3J3sAAGB/EF/7QWJ9xe4fWHcpzB1U+iltW/7VozLy2+72yxPrK+JrP5A9AABAiP3ljZa8vP3t4zOLilr/kL2oqKWnelr2vmQPAADsP2r+Z2qLXp+dVTB9aqtvVcfHf9eSUz2t8L5kDwAA7DfqZs8NsXhLlpBV0qvd2P9qxU3qcN+9mcVdW7SIWLxu9lzZAwAANKid9UQLl5B36ZAO993bKhvT8ZEH2pzef4+/I9kDAAD7lepf3dPyhbQ5vX/n1+e35E4+mUVFnee9kH3CcS3dlFi86uaf+lhlDwAAbBNfWtYqcz1ndins9MRj7cb+16fKzMAAACAASURBVK7GT2ZRUfs7buv8yuyWXtsWVc9rryfKy32s2XYBAACkqpowqWD6fa1xrJ2Vd+mQvEuHJNasrX340Zpp05spkMyioryhg3P6npJ9TO+QndVa72Xz9Tf6QGUPAACkq5s9N7FmbaucbGlImuKubf91ZNt/HRlCSKyvCNXVib+ui6/9IKOgQ/ahPUMIoW3bzC6Frf5Gtj73QnxpmQ9U9gAAQBMqh4/o9MRjrXjWZVsCdSmMQqgVxu00q76qess11/koG3a7XQAAAGniS8tqfjN9n34LVT8fb1SP7AEAgOZsGXNzYs3afTXbypbVTJnmQ5Q9AADwCTad9+0W3r10j0isr6gcPMzHJ3sAAGAn+qG8vHLo8H2rfOqrqjcNKHV5m+wBAICdVTd77r5UPrH4R98boXlkDwAA7HL5bBk7bh8on1i8cujwutlzfWSyBwAAdlnNlGmVQ4fXV1XvtVuYWF+x4cR+mkf2AADA7qubPXfjqWfsnXO7xcuWGc8jewAAoBUkyss3nNK/9rGZe9E2xeI1/3v/Rs0jewAAoBVtvuKqjWcN3BtO+8TLlm089/wtY272ocgeAABo7d5YWrbhlP5bbhi7p0b71FdVb7lh7MYBpfGlZT4O2QMAAJ+WminTKnodVX375M/yzE99VXX17ZMreh1VM2Waj0D2AADAZ6Hq1okbTum/eeTo2IKFn+qKYgsWbh45uqLXUVW3TrTbd1W2XQAAAC1UO2NW7YxZmUVFeUMHtzl7QFaPHiE7q+WLra+qjr+1pHbWE1tnPmnSgpbIqK+vtxcAACC2YGHNfb9praVl9fhym7MHZJX02r2Xb33uhfgbi+Mr326t7cm75LvZJxwnewAAAPZPxvYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeuwAAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAe0v2fPj3v7/Tq1fIyAgZGZUFBS/95jd2EAAAsK/LqK+vDyHU19dXFBV1Wb8+7emFTz993IABdhMAALDvajjb8+o55xRUVs4ZMuTPkyeXLVr06pNPvvCTn9Tk5R131lkv3n673QQAAOy7Gs72xOPxrKystOdeuOmm/jfeuDUnp83WrfYUAACwj2o429O4eaJHQwht6ursJgAAYJ/PnmYkMjLsJgAAYD/NnlgshLC8d2+7CQAA2Hc1jO1p0obCws4bNoQd/wAAAMDeb4dne1YsXtx5w4a/9OtnHwEAAPth9rx4++1fOOaYN0855eg//9k+AgAA9mnZjR+ae/HFX3vwwRBC1qRJdhAAALCvSz/b89pzz/V58MEQwos/+MHhxx9vBwEAAPu69CkNXjvjjGOee27J8ccfvmCBvQMAAOwHtp3teXfZslcGDjz8pZdenDjxsFdeaeY1W7duteMAAIB9LHuWLFjwxZKSE2fNmnfTTV+78sqMHd+idM7QoW1yc18991z7DgAA2Cd8fJHbx52zpV27RGb6gJ8Nn/tct3feib5e1rt3r7/8JZaVlR2L2X0AAMDer2Emt+bvz/NRz57dPv76b//yL92uumrRBRf0tfMAAIB9QfqUBgAAAPuZTLsAAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB67AAAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAA/9/e3cZWdR4GHD+2r8HGJAFHV7sdbkq0lRhVYU1ImoBDGxoHyUBEVLGqmCY0WdO1FYRF3tSKNbg2W9pIpWkw66TSwqC1idI2CuXFHbhNNmxvafNqPkAIE1YKnZUrDA31G1zb++CEuIF7fK5fMox/P/Eh9nm55z4+kc5f59znAiB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7DAEAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPYYAAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB5DAAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAGCdihgAAYOJIJpMdHR2XXBSPxwsKCjLaW9+Jk0Ouk10045K/7+/s6m9vH2Lj/PzsawtHeOSpVOrEiRPplhYUFMTj8Ygrz5w5M8qwtLa2pltUVFQUi8Uirn/JlYf96sP4+15Jsvr7+/3/DwAwQZSXl+/cufOSi2pra8vLyzPa26kPfzRt7cTj+Q9/ZdI9Sy50y8V6j7x+7pcHunfU9SWTl1xh8rKlUzc/McIjr66urqysTLe0sbGxpKRkcDNcf/316VaOeOWclZWVbtHx48cvbqd065eWltbX12dUPvv27VuyZMlo/X2vJB5yAwBgNOU9eP+0A3umv9yc94X7QponCIKc4hvy/2719Jebr3nmqZzZxWNxMPv27QtpnqqqqsHNc7lpaGioqKiIvv6hQ4fSNQ+yBwCAUbqyjMenHdhTUPVoTvENGW0Yu3XutP27r9q+JXvQ82YjF54BpaWl69evv8yHdNOmTXV1dVHWTCaTixYtchLKHgAAxtDkZUun/+ZgpsEz2KRP33nNgT25C+aPyvGEZ0Aikaivrx8XA7ty5cqmpqbwdVKpVGlpaVtbm/NQ9gAAMFamVKyduvmJIJYz0mvTawuv3rF15OWTSqXKy8tDMqClpWUYswX8sviOYgAADBRJREFUf1m+fHkyzcefBpSVlbW0tDgPZQ8AAGMld8H8/NVfGbXdxXKm1jwxwqfdKioqGhoa0i1tbGyMj+rTdGOtra2ttLQ0lUpdcml1dXXIm0X2AAAwCqbWjMJ9nj+5Qr228Oq6bcPefPPmzZs2bUq39DKfxiCdlpaWsrKyi38fPmcD79W0IQAAYATN893w6dr6Tpzs2rK1/1R7z649QRBkx+O582/L+cu/yPvS32RNyU+3VU7xDcOb262pqWnNmjXplo6LaQzSaWhoqK6uHnz8TU1Npm6L2tKGAACAYZu0qDTdov7Oro7KDafn3dm9dcdA8wRB0JdM9uza07nxyTN33HXu18+HBdU/fzPTg0kmk8uXL0+3dBxNY5BOZWXlvn37orxZZA8AAKNj8rKlIXdszn7xy91bd6Rb2pdMnl31UEj5xG6dmxV6H+l9hpzNbHxNY5DOkiVLWltbU6nUnDlzTN0mewAAGHN5qz6fblHPs7vPH2wecg8df7+uv7Mr3dLcTy2IfjDhs5mNu2kMQsybN6+srEzzyB4AAD4IsVvnplvUWf2tKHvoSyY7H/9OuqWTPhk1e8JnMxun0xik09bWZuq2jM9VQwAAwOjq7+zqC/2emcF63ziW/lo10gRx27ZtC8mA8TuNQSKRyPSWzjA2mSDc7QEAYLSzp709+spRnoULF37r49lnnx2nw7hw4cLGxsbo69fU1CxcuNDpJ3sAAPggpI6+cfkczEMPPTR+R7KkpKSqqirKmitWrFi9erVzT/YAAPABic36aAbXo2M808DOnTurq6s/sPfe0dExujtcv359aWlp+DqlpaU7duxw4skeAAA+OFmFGUw8PemeshG+XE1NzZw5c0JWqKysbGpqirKr8NneWltbh9xDMvKHmqKrr69PJBLpliYSibq6uitgbm7ZAwDAZSnVe+nsmZIf/R5O2CzVafb/PoWFhQ0NDSFhEATBHXfcESVaCgoKQpbu2bNnyD00N4d9VKmoqGgYwxyLxVpaWtK9wf37918xc3PLHgAALr/qeeXVtP3wncciXYzG47m335Zu6bn/PBjxSOLx+P79+8PXmTdvXpQn0EJuHG3ZsiWVSoUNSCr1+OOPhwfM8IY6Ho//7Gc/u/j3e/fuvfHGG52KsgcAgLHS+cSmdIsmffrOycuWDrmHa37x06wp+WkaovfcM7uiH8yNN964d+/ekBXa2truvffe8G4JguBjH/tYukUtLS33339/yLaPPfZYyFemDvkRnXAlJSU1NTWDf1NVVbV48WLnoewBAGAMnT/Y3Hcq7VzVU7/3nYINYV+Yc80zT2UXzUi3NPqtngsWL14cPu9ZQ0NDRUVF+E6Ki4tDloZMkFBXV1dZWRmy7QMPPDDCAV+9evXDDz98IaLWrVvnJJQ9AACMuXO7099gieXkfeG+6f/1fN6D91+485Mzu3hKxdqrtm+Z/uoLsVvnhuy5+4fbhnE8Q857tmnTps2bN4esMGQXVVZW3n333Zs3bz506FAqlWptba2rq1u7du3KlSvDN1y2bNnIB3zjxo2lpaWJRKK+vt40BtEZKQAAgiAIVq5cOeSF+4D+/v4L/93xaPWk0k+H3LTJLppRUPVoEARTNz+RQU39+vnzB5ujPCZ3sfr6+rlz54Y8bLZmzZqbbrqppKTkkksLCgqqqqrC79s0NDSEf0fqxVasWBE+X0LUy/dY7MCBA07XTLnbAwDAiLz94JcjTrkWUd+p9rOrhv8do7FYbMiJ3ZYvXx4y0/S6devCN89UIpHYsmWLU0X2AAAwXvUePtKx4bFR212q9w93Lx3hPoac2K2trW3OnDnppjeIxWKXnDZt2H70ox+Nyq0eZA8AAP9vurfu+OPqR0Z+z6fvVPuZxff2jcY3fkaZ2K2srCxd+ZSUlBw/fnxU7vns3bvXfGuyBwCAK0HPrj2nP7Gg78TJYe/h3K+fP/3x23oPHxmtQ4oysdtjj6W9TzVz5syWlpaQr/EZUiKRaGxs1DyyBwCAK0dfMnl63p1d39vce+T1DDZL9aZ++1JH5YaRfJ4nnSEndqusrNy3b1+6pfF4/KWXXqqtrc30ts+cOXMaGxt/97vfpZs4AdkDAMA41rnxyTN3Lz198/zw/unv7BqonVPXF//hM5/r3rpjjI6nvr4+/I7NkiVLDh06lG5pLBYrLy8/duxYbW3tihUrhny5FStWNDY2vvbaayUlJSaYvnxkDZ5/EACAK1symezo6BjhTmbOnDnwH1EeactOJIJYziWzp7+9fYiN8/Ozry0c8sjj8Xj4hAEdHR3J0M8LDbmHwVpbW4MgaG5uvvCbj3zkIzNmzCgoKIjH48MYz4EdXmwYOxzJKMkeAACAccxDbgAAgOwBAAAYz3zKCgBgAkn99qXek783DhNQ7i03ZxfNkD0AAFz5urf/pGfXHuMwAU2t+e7kCZw9HnIDAACucO72AABMVDk52R9KBEHQ39nZ3346480HzS4ddQ/5+Vn5ee+tmZOT/aHEe7NgD/z4v21Bb2/EIx8QaZOLXz3z9zuczd8dpagHGQRBEAx+Gq3vVHvQ1RX9rxllVvEJyN0eAICJeiH4ocS05uemNT83/dUXCt88elXtttgtN0fffNKiuwY2n9b83JSqb0TqrOs+PP3VF4L8/Hf2sLRsWvNzWYXTB36M3fRXVz/7dEZHPvBvcAKFH3DE43yf2C03X1W7rfD116a/+sLV//6L3IWfGsYoFR4/POWb/xhxq8HvbtKiuzIbkxebJq/6vNNb9gAA8J4z8xe2Xzfr9Mdv63n651c/81TODbOib9uza3f7dbPar5vVsaYiyvq9rx9NHT5y4To+76tf6nsrOfm+8oEf8x9Z0/3juui3RAZeuv26WWN6fyOrcPrVzzx1/jcvnpm/8PTHb+upe/qq7Vsy6sOBUerc+GTeg6uiTyow8Hdpv27WuUw+i3Vm/sK37/1swYb1F2IS2QMAwDv620+f27UndfjI5BV/PaYv1P39H+R99UtBEOTcMCs2u7jjH9bl3Vce5ORkFU7PXVDS8+O6y21kJt9X3rNrd/eT/9J34mR/++me7T/p3Phk/iNrMt3PwFvLKigY8z9lZ2cQBFlTpjirZQ8AAJe6NK97Ou/BVRkkwbJ7Ct88Wvjm0YKajRE3Obf/V7HZxbFbbs5b/bedG588/9x/BEGQ+8k7Buoio0/ODLx04ZtHx3RMplSs7dleO/g35395IHdBSfTbKbnzbr+qdtv0V1/o2bW799j/RNxqWvNzA+9u0rKl0Y924JHF7q3bfcLnfUxpAADAOyYtuit1+Ej09c8fbOr42jeCd+8wRNLV1b11e/4ja3IXlJyZvzAIgq6af83/ekVsdvHbn/lcRkc7sPlYO3+wKVYyL/Xiy+9dQN/+ib63kv1/eDviHnpfP9rxtW9EnZngXWdXPdT7xrFgYEqDTLbK++IXJi1d3Lnh29EfF5wI3O0BACAIgiB2y825C0q6v/+D6Jv0tbf3nTg58PRX9K16dv40d0FJ6vCRgTsSPU//PDa7uO+t5OC0iPTqJ04O/BvTYel6omZKxdoLH3nKLpoxufyznRu+FT0qBkYpo+YJgqD3jWPvvLtMNux949jZ+78YBMGUR7/ulP6T09sQAABMZAWP/1Nfe3t2YWHugpKOR6sz+gB97rzbLzzeFnFWg+DdiQ26vv3uc3FdXT27dqdefCXjI3/3pXu210ZMpmEccOrFl7u3br/mwJ6+t5J9p07FZhf37Np9bv+vPpi/SxAEqRdf6dn+k0yCqffsygeuObCn+4f/5lG3C7L6+/uNAgDABPHH1Y/0XAib/PzBkyOfP9iU0U2b7KIZsbk3Xfgxo17KLpox+HtssotmZPYM2J8eeeqlV6Jc34/kgIP8/NzbPxEEwfn//k1Gt1+yi2ZkJ/4s0xtZgz/P03fy95E2z8+ftOiuc/t/NXB4uQs/1X/27OANp9Z8d/K998geAAAmWPYwkUzw7PHZHgAA4Arnsz0AABPp4i+T79nkSpIz488n8tv3kBsAAHCF85AbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAcBmIGQIAAGAIqVSQmzt+D///AAvigc/3SEkkAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">11<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y19c ff7 fs0 fc0 sc0 ls8 ws0">1.3<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff6">Charakter działalności<span class="ff7"> </span></span></span></div><div class="t m0 x4a h2 y19d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y19e ff5 fs0 fc0 sc0 ls0 ws0">Spółka jest jednostką dominującą w Grupie Kapitałowej Lokum Deweloper.<span class="ff1"> </span></div><div class="t m0 x1 h2 y19f ff5 fs0 fc0 sc0 ls0 ws0">Lokum <span class="_ _2"></span>Deweloper S.A. <span class="_ _2"></span>pełni <span class="_ _2"></span>w G<span class="_ _2"></span>rupie Kapitałowej <span class="_ _2"></span>rolę <span class="_ _2"></span>spółki <span class="_ _2"></span>holding<span class="_ _1"></span>owej. <span class="_ _2"></span>Spółka <span class="_ _2"></span>sprawuje na<span class="_ _2"></span>dzór nad <span class="_ _2"></span>spółkami <span class="_ _2"></span>celowymi i<span class="_ _2"></span> opera<span class="_ _c"></span><span class="ff1">cyjnymi </span></div><div class="t m0 x1 h2 y1a0 ff5 fs0 fc0 sc0 ls0 ws0">oraz obejmuje spółki zależne pełną obsługą organizacyjną, prawną i techniczną.<span class="ff1"> </span></div><div class="t m0 x3a h11 y1a1 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Podstawa sporządzenia oraz zasady rachunkowości<span class="ff1"> </span></span></div><div class="t m0 x1 he y1a2 ff7 fs0 fc0 sc0 ls8 ws0">2.1<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff6">Podstawa sporządzenia sprawozdania finansowego<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y1a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1a4 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdanie <span class="_ _1"></span>finansowe zostało sp<span class="_ _1"></span>orządzone <span class="_ _1"></span>zgodnie z <span class="_ _1"></span>Międzynarodowymi <span class="_ _1"></span>Standardami <span class="_ _1"></span>Rachunkowości, Mię<span class="_ _1"></span>dzynarodowymi<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1a5 ff5 fs0 fc0 sc0 ls0 ws0">Standardami <span class="_ _c"></span>Sprawozdawc<span class="_ _2"></span>zości <span class="_ _c"></span>Finansowej <span class="_ _d"></span>oraz <span class="_ _c"></span>z <span class="_ _d"></span>Rozporządzeniem <span class="_ _c"></span>Ministra <span class="_ _d"></span>Finansów <span class="_ _d"></span>z <span class="_ _c"></span>dnia <span class="_ _d"></span>29 <span class="_ _d"></span>marca <span class="_ _c"></span>2018 <span class="_ _d"></span>roku <span class="_ _d"></span>w <span class="_ _c"></span>sprawie <span class="_ _d"></span>informac<span class="_ _2"></span><span class="ff1">ji </span></div><div class="t m0 x1 h2 y1a6 ff1 fs0 fc0 sc0 lse ws0">bi<span class="ff5 ls0">eżących <span class="_ _c"></span>i <span class="_ _2"></span>o<span class="_ _2"></span>kresowych <span class="_ _2"></span>przekazywanych <span class="_ _2"></span>przez <span class="_ _c"></span>emitentów <span class="_ _c"></span>papierów <span class="_ _2"></span>wartościow<span class="_ _2"></span>ych <span class="_ _2"></span>oraz <span class="_ _2"></span>w<span class="_ _2"></span>arunkó<span class="_ _1"></span>w <span class="_ _c"></span>uznawania <span class="_ _c"></span>za <span class="_ _c"></span>równoważne <span class="_ _2"></span>informacji </span></div><div class="t m0 x1 h2 y1a7 ff5 fs0 fc0 sc0 ls0 ws0">wymaganych przepisami prawa państwa niebędącego państwem członkowskim (DZ. U. 2018 r. poz. 757).<span class="ff1"> </span></div><div class="t m0 x1 h2 y1a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1a9 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe obejmuje okres<span class="_ _1"></span> 12 miesięcy zakończony dnia 31 grudnia 20<span class="_ _2"></span><span class="ff1">24 </span>roku oraz dane na ten dzień.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1aa ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _6"></span>s<span class="_ _2"></span>prawozdanie <span class="_ _6"></span>z całkowitych <span class="_ _6"></span>doc<span class="_ _2"></span>hodów, <span class="_ _1"></span>jednostkowe <span class="_ _6"></span>sprawozdanie <span class="_ _1"></span>z <span class="_ _1"></span>przepływów p<span class="_ _1"></span>ieniężnych <span class="_ _1"></span>oraz <span class="_ _1"></span>jednostkowe <span class="_ _1"></span>sprawozda<span class="_ _2"></span><span class="ff1">nie </span></div><div class="t m0 x1 h2 y1ab ff5 fs0 fc0 sc0 ls0 ws0">ze z<span class="_ _2"></span>mian w <span class="_ _2"></span>kapitale własnym <span class="_ _2"></span>obejmują dane <span class="_ _2"></span>za okres <span class="_ _2"></span>12 <span class="_ _2"></span>miesięcy z<span class="_ _2"></span>akończon<span class="ff1">y <span class="_ _2"></span>dnia 31 <span class="_ _2"></span>grudnia 20<span class="_ _2"></span>24 <span class="_ _2"></span></span>roku oraz <span class="_ _2"></span>dane porównawc<span class="_ _2"></span>ze za <span class="_ _2"></span>okres </div><div class="t m0 x1 h2 y1ac ff5 fs0 fc0 sc0 ls0 ws0">12 miesięcy zakończony dnia 31 grudnia 20<span class="ff1">23 roku.  </span></div><div class="t m0 x1 h2 yde ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1ad ff5 fs0 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _6"></span>jednostkowe sprawozdanie<span class="_ _1"></span> <span class="_ _1"></span>finansowe <span class="_ _1"></span>zostało s<span class="_ _1"></span>porządzone <span class="_ _6"></span>w<span class="_ _2"></span>edług <span class="_ _6"></span>zasady <span class="_ _1"></span>kosztu <span class="_ _1"></span>historycznego <span class="_ _1"></span>z <span class="_ _1"></span>wyjątkiem <span class="_ _6"></span>aktyw<span class="_ _2"></span>ów <span class="_ _6"></span>wycen<span class="_ _2"></span><span class="ff1">ianych </span></div><div class="t m0 x1 h2 y1ae ff5 fs0 fc0 sc0 ls0 ws0">w wartości godziwej przez wynik.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1af ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b0 ff5 fs0 fc0 sc0 ls0 ws0">Walutą <span class="_ _1"></span>funkcjonalną <span class="_ _1"></span>Spółki <span class="_ _1"></span>dominującej <span class="_ _1"></span>oraz walu<span class="_ _1"></span>tą sprawozdawczą <span class="_ _1"></span>niniejszego <span class="_ _6"></span>jednostkowego sprawozdania <span class="_ _1"></span>finansowego <span class="_ _1"></span>jest <span class="_ _1"></span>złoty <span class="_ _1"></span>polski, </div><div class="t m0 x1 h2 y1b1 ff5 fs0 fc0 sc0 ls0 ws0">a wszystkie kwoty wyrażone są w tysiącach złotych polskich (o ile ni<span class="_ _1"></span>e wskazano inaczej).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b3 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe z<span class="_ _2"></span>ostało sporządzone przy zało<span class="_ _2"></span>żeniu kontynuowania działalności gospodarczej przez <span class="_ _2"></span>Spółkę w <span class="_ _c"></span>dającej </div><div class="t m0 x1 h2 y1b4 ff5 fs0 fc0 sc0 ls0 ws0">się <span class="_ _16"> </span>przewidzieć  przyszł<span class="_ _2"></span>ości.  Na <span class="_ _16"> </span>dzień <span class="_ _16"> </span>zatwierdzenia<span class="_ _2"></span><span class="ff1"> <span class="_ _16"> </span>do <span class="_ _16"> </span>publikacji <span class="_ _16"> </span></span>niniejszego <span class="_ _16"> </span>jednostkowego <span class="_ _16"> </span>sprawo<span class="_ _2"></span>zdania  finansowego, <span class="_ _16"> </span>nie <span class="_ _16"> </span>istnieją </div><div class="t m0 x1 h2 y1b5 ff5 fs0 fc0 sc0 ls0 ws0">okoliczności wskazujące na zagrożenie kontynuowania działalności przez Spółkę.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1b6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1b7 ff7 fs0 fc0 sc0 ls8 ws0">2.2<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff6">Zmiany standardów lub interpretacji<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y1b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b9 ff5 fs0 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _d"></span>jednostkow<span class="_ _2"></span>e <span class="_ _d"></span>sprawozdanie <span class="_ _e"> </span>finansowe <span class="_ _f"> </span>zostało <span class="_ _e"> </span>sporządzone <span class="_ _e"> </span>zgodnie <span class="_ _e"> </span>z <span class="_ _e"> </span>z<span class="_ _2"></span>asadami <span class="_ _d"></span>rach<span class="_ _2"></span>unkowości, <span class="_ _e"> </span>które <span class="_ _e"> </span>zostały <span class="_ _f"> </span>zaprezentowa<span class="_ _2"></span><span class="ff1 lse">ne </span></div><div class="t m0 x1 h2 y1ba ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">ostatnim  sprawozdaniu  fina<span class="_ _2"></span>nsowym  Spółki  z<span class="_ _2"></span>a  rok  zako<span class="_ _2"></span>ńczony  31  grudnia  20<span class="_ _2"></span></span>23 <span class="_ _16"> </span>roku<span class="ff5">, <span class="_ _16"> </span>za  wyjątkiem <span class="_ _16"> </span>przyjętych  zmian <span class="_ _16"> </span>standardów<span class="_ _2"></span></span><span class="ls12">. </span></div><div class="t m0 x1 h2 y1bb ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _17"> </span>sprawozdanie <span class="_ _17"> </span>finansowe <span class="_ _17"> </span>uwzględnia <span class="_ _17"> </span>wymogi <span class="_ _18"> </span>wszystkich <span class="_ _17"> </span>zatwierdzonych <span class="_ _17"> </span>przez <span class="_ _17"> </span>Unię <span class="_ _17"> </span>Europejską <span class="_ _17"> </span>Międzynaro<span class="_ _2"></span>dowych </div><div class="t m0 x1 h2 y1bc ff5 fs0 fc0 sc0 ls0 ws0">Standardów Rachunkowości, Międzynarodowych Standard<span class="_ _1"></span>ów Spra<span class="_ _2"></span>wozdawczości Finansowej oraz związanych z nimi in<span class="_ _1"></span>terpretacji.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1bd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1be ff7 fs0 fc0 sc0 ls0 ws0">Zmiany standard<span class="ff6 ls13">ów</span> lub interpretacji<span class="ff6">, które zostały opublikowanie i weszły w życie od 1 stycznia 202</span>4 roku </div><div class="t m0 x1 h2 y1bf ff5 fs0 fc0 sc0 ls0 ws0">Następujące <span class="_ _14"> </span>zmiany <span class="_ _14"> </span>do <span class="_ _14"> </span>istniejącyc<span class="_ _2"></span>h <span class="_ _14"> </span>standardów <span class="_ _14"> </span>wydane <span class="_ _14"> </span>przez <span class="_ _19"> </span>Radę <span class="_ _14"> </span>Międzynarodowych <span class="_ _14"> </span>Standardów <span class="_ _14"> </span>Rachunkowości <span class="_ _19"> </span>(RMSR) <span class="_ _14"> </span>oraz </div><div class="t m0 x1 h2 y1c0 ff5 fs0 fc0 sc0 ls0 ws0">zatwierdzone do stosowania w UE weszły w życie po raz pierwszy w sp<span class="_ _1"></span>rawozdaniu finansowym Spółki za 202<span class="_ _2"></span><span class="ff1">4 rok:  </span></div><div class="t m0 x1 h2 ya8 ff1 fs0 fc0 sc0 lsd ws0">a)<span class="ff2 ls0"> <span class="_ _1a"> </span><span class="ff5">zmiany do MSSF 16 „Leasing” –<span class="ff1"> </span>zobowiązania leasingowe w transakcjach sprzedaży i leasing zwrotnego;<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1c1 ff1 fs0 fc0 sc0 lse ws0">b)<span class="ff2 ls0"> <span class="_ _1b"> </span><span class="ff1">z<span class="ff5">miany do MSR 1 „Prezentacja sprawozdań finansowych” –</span> <span class="ff5">klasyfikacja zobowiązań jako krótkoterminowe lub d<span class="_ _1"></span>ługoterminowe; <span class="_ _2"></span><span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h2 y1c2 ff1 fs0 fc0 sc0 lsf ws0">c)<span class="ff2 ls0"> <span class="_ _1c"> </span></span><span class="ls14">zm<span class="ff5 ls0">iany  do <span class="_ _f"> </span>MSR  7  „Rachunek  przepływów  pieniężnych” <span class="_ _15"> </span>oraz  MSSF  7  „Instrumenty <span class="_ _15"> </span>finansowe <span class="_ _16"> </span>–<span class="ff1">  </span>ujawnienia  informacji”  –<span class="ff1">  umowy </span></span></span></div><div class="t m0 xa h2 y1c3 ff5 fs0 fc0 sc0 ls0 ws0">finansowania zobowiązań wobec dostawców.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1c4 ff1 fs0 fc0 sc0 ls0 ws0">N<span class="ff5">owe <span class="_ _e"></span>lub <span class="_ _e"></span>zmienione <span class="_ _e"> </span>stan<span class="_ _2"></span>dardy <span class="_ _e"></span>i <span class="_ _e"></span>interpretacje, <span class="_ _e"> </span>które <span class="_ _e"> </span>mają <span class="_ _f"> </span>zastosowanie <span class="_ _e"> </span>po <span class="_ _e"> </span>raz <span class="_ _f"> </span>pierwszy <span class="_ _e"> </span>w <span class="_ _f"> </span>202<span class="_ _2"></span></span>4 <span class="_ _e"> </span><span class="ff5">roku, <span class="_ _e"> </span>nie <span class="_ _e"> </span>miały <span class="_ _f"> </span>istotnego <span class="_ _e"> </span>wpł<span class="_ _2"></span>ywu <span class="_ _e"> </span></span>na </div><div class="t m0 x1 h2 y1c5 ff5 fs0 fc0 sc0 ls0 ws0">zaprezentowane i ujawnione informacje finansowe lub nie<span class="_ _1"></span> miały z<span class="_ _2"></span>astosowania do transakcji zawieranych p<span class="_ _1"></span>rzez Spółkę. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 he y1c6 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1c7 ff6 fs0 fc0 sc0 ls0 ws0">Standardy,  zmiany  w  obo<span class="_ _1"></span>wiązujących  standardach  oraz  interpretacje,  które  nie  zostały  przyjęte  przez  Unię  Europejską  lub  nie  s<span class="_ _2"></span><span class="ls15">ą </span></div><div class="t m0 x1 he y1c8 ff6 fs0 fc0 sc0 ls0 ws0">obowiązujące na dzień 1 stycznia 2024 roku<span class="ff7"> </span></div><div class="t m0 x1 h2 y1c9 ff5 fs0 fc0 sc0 ls0 ws0">Następujące  standardy,  zmiany  w  obowiązujących  stan<span class="_ _1"></span>dardach  oraz  interpretacje  są  zatwierdzone  przez  Unię  Europejską<span class="ff1">,  ale  </span>nie  są </div><div class="t m0 x1 h2 y1ca ff5 fs0 fc0 sc0 ls0 ws0">obowiązujące na dzień 1 stycznia 202<span class="ff1">4 roku: </span></div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">12<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 lsd ws0">a)<span class="ff2 ls0"> <span class="_ _10"> </span><span class="ff5">zmiany <span class="_ _e"> </span>do <span class="_ _f"> </span>MSR <span class="_ _f"> </span>21 <span class="_ _f"> </span>„Skutki <span class="_ _e"> </span>zmia<span class="_ _2"></span>n <span class="_ _e"> </span>kursów <span class="_ _f"> </span>wymiany <span class="_ _e"> </span>w<span class="_ _2"></span>alut <span class="_ _e"></span>obcych” <span class="_ _e"> </span>dotycz<span class="_ _2"></span>ą <span class="_ _e"> </span>skutków <span class="_ _f"> </span>zmian <span class="_ _f"> </span>kursów <span class="_ _f"> </span>wymiany <span class="_ _f"> </span>walut <span class="_ _e"> </span>o<span class="_ _2"></span>bcych  <span class="ff1">- <span class="_ _d"></span>braku </span></span></span></div><div class="t m0 x49 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">wymienialności. Data obowiązywania od 1 stycznia 2025 roku<span class="ff1">. </span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">Następujące <span class="_ _c"></span>standardy, <span class="_ _2"></span>zmiany<span class="_ _2"></span> <span class="_ _c"></span>w <span class="_ _c"></span>obowiązujących <span class="_ _c"></span>standardach <span class="_ _c"></span>oraz <span class="_ _c"></span>interpretacje <span class="_ _c"></span>są <span class="_ _d"></span>przyjęte <span class="_ _c"></span>przez <span class="_ _c"></span>Radę <span class="_ _c"></span>Międzynarodowych <span class="_ _c"></span>Standardów </div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">Rachunkowości (RMSR)<span class="ff1">, ale </span>oczekują na zatwierdzenie p<span class="_ _1"></span>rzez Unię Europejską<span class="_ _2"></span><span class="ff1">: </span></div><div class="t m0 x1 h2 y172 ff1 fs0 fc0 sc0 lsd ws0">a)<span class="ff2 ls0"> <span class="_ _10"> </span><span class="ff1">zmiany d<span class="_ _1"></span>o MSSF<span class="_ _1"></span> 7 <span class="_ _6"></span>i MSSF <span class="_ _1"></span><span class="ls8">9: <span class="ls0">u<span class="_ _1"></span>mow<span class="_ _2"></span>y <span class="_ _1"></span><span class="ff5">dotyczące<span class="ff1"> </span>e<span class="_ _1"></span>nergii <span class="_ _1"></span>elektrycznej <span class="_ _1"></span>zależnej od <span class="_ _6"></span>przyrody<span class="ff1"> </span>mające zast<span class="_ _1"></span>osowanie <span class="_ _1"></span>w odnie<span class="_ _1"></span>sieniu <span class="_ _1"></span>do okresów </span></span></span></span></span></div><div class="t m0 x49 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">rocznych rozpoczynających się 1 stycznia 2026 lub później;<span class="ff1"> </span></div><div class="t m0 x1 h2 y174 ff1 fs0 fc0 sc0 lse ws0">b)<span class="ff2 ls0"> <span class="_ _11"> </span><span class="ff1">zmiany <span class="_ _c"></span>do <span class="_ _c"></span>MSSF <span class="_ _c"></span>7 <span class="_ _d"></span>i <span class="_ _c"></span>MSSF <span class="_ _2"></span>9<span class="_ _2"></span> <span class="_ _c"></span><span class="ff5">dotyczą <span class="_ _c"></span>klasyfikacji <span class="_ _c"></span>i <span class="_ _c"></span>wyceny <span class="_ _d"></span>instru<span class="_ _1"></span>mentów <span class="_ _c"></span>finansowych <span class="_ _d"></span><span class="ff1 ls16">i <span class="_ _d"></span></span>mają <span class="_ _2"></span>zastosowanie <span class="_ _c"></span>w <span class="_ _c"></span>odniesieniu <span class="_ _c"></span>do <span class="_ _d"></span>okresów </span></span></span></div><div class="t m0 x49 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">rocznych rozpoczynających się 1 stycznia 2026 lub później<span class="ff1">; </span></div><div class="t m0 x1 h2 y1cc ff1 fs0 fc0 sc0 lsf ws0">c)<span class="ff2 ls0"> <span class="_ _13"> </span><span class="ff1">c<span class="ff5">oroczne zmiany standardów, wydanie 11</span><span class="ls11">, </span><span class="ff5">mające zastosowanie w  odniesieniu  do  o<span class="_ _2"></span>kresów  rocznych rozpoczynających się 1 stycznia </span></span></span></div><div class="t m0 x49 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">2026 lub później<span class="ff1">; </span></div><div class="t m0 x1 h2 y1ce ff1 fs0 fc0 sc0 lse ws0">d)<span class="ff2 ls0"> <span class="_ _11"> </span><span class="ff5">MSSF <span class="_ _1d"> </span>18 <span class="_ _1d"> </span>„Prezentacja <span class="_ _1d"> </span>i <span class="_ _1d"> </span>ujawnienia <span class="_ _16"> </span>w<span class="_ _2"></span> <span class="_ _1d"> </span>sprawozdaniach <span class="_ _16"> </span>finansow<span class="_ _2"></span>ych”<span class="ff1"> <span class="_ _1d"> </span></span>mają <span class="_ _1d"> </span>zastosowanie <span class="_ _1d"> </span>w <span class="_ _1d"> </span> <span class="_ _1d"> </span>odniesieniu <span class="_ _1d"> </span>do <span class="_ _1d"> </span>okresów <span class="_ _1d"> </span>rocznych </span></span></div><div class="t m0 x49 h2 y1cf ff5 fs0 fc0 sc0 ls0 ws0">rozpoczynających się 1 stycznia 2027 lub później<span class="ff1">; </span></div><div class="t m0 x1 h2 y1d0 ff1 fs0 fc0 sc0 ls13 ws0">e)<span class="ff2 ls0"> <span class="_ _10"> </span><span class="ff5">MSSF <span class="_ _d"></span>19 <span class="_ _d"></span>„Spółki <span class="_ _d"></span>zależne <span class="_ _d"></span>bez <span class="_ _d"></span>od<span class="_ _2"></span>powiedzialności <span class="_ _d"></span>publicznej: <span class="_ _d"></span>Ujawnianie <span class="_ _c"></span>i<span class="_ _2"></span>nformacji” <span class="_ _d"></span>mające <span class="_ _d"></span>zastosow<span class="_ _2"></span>anie <span class="_ _d"></span>w <span class="_ _d"></span>odniesieniu <span class="_ _d"></span>do <span class="_ _d"></span>okresów<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x49 h2 y1d1 ff5 fs0 fc0 sc0 ls0 ws0">rocznych rozpoczynających się 1 stycznia 2027 lub później;<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d2 ff1 fs0 fc0 sc0 ls17 ws0">f)<span class="ff2 ls0"> <span class="_ _1e"> </span><span class="ff5">MSSF <span class="_ _c"></span>14 <span class="_ _d"></span>„Regulacyjne <span class="_ _c"></span>rozliczenia <span class="_ _d"></span>międzyokresowe” <span class="_ _c"></span>zgodnie <span class="_ _d"></span>z <span class="_ _c"></span>decyz<span class="_ _2"></span>ją <span class="_ _c"></span>Komisji <span class="_ _d"></span>Europejski<span class="_ _1"></span>ej <span class="_ _d"></span>proces <span class="_ _d"></span>zatwierdzania <span class="_ _c"></span>standardu <span class="_ _c"></span>w <span class="_ _d"></span>wers<span class="_ _c"></span><span class="ff1">ji </span></span></span></div><div class="t m0 x49 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">wstępnej nie zostanie zainicjowany przed ukazaniem się standardu w wersji ostatecznej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d4 ff5 fs0 fc0 sc0 ls0 ws0">Daty  w<span class="_ _2"></span>ejścia  w <span class="_ _16"> </span>życie  są <span class="_ _16"> </span>datami <span class="_ _16"> </span>wynikającymi <span class="_ _16"> </span>z <span class="_ _16"> </span>treści  standardów <span class="_ _16"> </span>ogłoszonych <span class="_ _16"> </span>przez  R<span class="_ _2"></span>adę  ds. <span class="_ _16"> </span>Międzynarodowej  Sprawozdawczości </div><div class="t m0 x1 h2 y1d5 ff5 fs0 fc0 sc0 ls0 ws0">Finansowej. <span class="_ _d"></span>Daty <span class="_ _e"> </span>stosowania <span class="_ _e"> </span>standardów <span class="_ _e"></span>w<span class="_ _2"></span><span class="ff1"> </span>Unii <span class="_ _d"></span>Europejskiej <span class="_ _e"></span>mogą <span class="_ _e"></span>różnić <span class="_ _e"></span>się <span class="_ _d"></span>od <span class="_ _f"> </span>dat <span class="_ _d"></span>stosowania<span class="_ _2"></span> <span class="_ _d"></span>wynikających <span class="_ _e"> </span>z <span class="_ _e"> </span>treści <span class="_ _d"></span>sta<span class="_ _2"></span>ndardów <span class="_ _d"></span>i <span class="_ _e"> </span>są </div><div class="t m0 x1 h2 y1d6 ff5 fs0 fc0 sc0 ls0 ws0">ogłaszane w momencie zatwierdzenia do stosowania przez Unię Europejską<span class="ff1">. </span></div><div class="t m0 x1 he y1d7 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d8 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"> </span>zamierza <span class="_ _f"> </span>przyjąć <span class="_ _f"> </span>wymienione <span class="_ _f"> </span>powyżej <span class="_ _f"> </span>nowe <span class="_ _e"> </span>sta<span class="_ _2"></span>ndardy <span class="_ _e"> </span>o<span class="_ _2"></span>raz <span class="_ _e"> </span>zmiany <span class="_ _f"> </span>standardów <span class="_ _f"> </span>i <span class="_ _f"> </span>interpretacji <span class="_ _f"> </span>MSSF <span class="_ _f"> </span>opublikowane <span class="_ _e"> </span>p<span class="_ _2"></span>rzez <span class="_ _e"> </span>Radę<span class="_ _c"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d9 ff5 fs0 fc0 sc0 ls0 ws0">Międzynarodowych Standardów Rachunkowości, lecz nieobowiązujące n<span class="_ _1"></span>a dzień sprawozdawczy, zgodnie z datą ich wejścia w życie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1da ff5 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _c"></span>Spółki <span class="_ _c"></span>jest <span class="_ _d"></span>w <span class="_ _c"></span>trakcie <span class="_ _c"></span>wer<span class="_ _2"></span>yfikowania <span class="_ _c"></span>wpływu <span class="_ _c"></span>powyższyc<span class="_ _2"></span>h <span class="_ _2"></span>standardów <span class="_ _c"></span>na <span class="_ _d"></span>sytuację <span class="_ _c"></span>finansową, <span class="_ _d"></span>wyniki <span class="_ _2"></span>działalności <span class="_ _d"></span>Spółki <span class="_ _2"></span>or<span class="_ _2"></span>a<span class="_ _2"></span><span class="ff1">z <span class="_ _d"></span>zakres </span></div><div class="t m0 x1 h2 y1db ff5 fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _2"></span>prezentowanych <span class="_ _2"></span>w <span class="_ _c"></span>sprawozdaniu <span class="_ _2"></span>finansowym <span class="_ _2"></span>i <span class="_ _c"></span>nie <span class="_ _2"></span>spodziewa <span class="_ _c"></span>się <span class="_ _2"></span>istotnych <span class="_ _2"></span>zmian. <span class="_ _2"></span>We<span class="_ _2"></span>dług <span class="_ _2"></span>wstępnych <span class="_ _2"></span>szacunków, <span class="_ _2"></span>w<span class="_ _2"></span>ymie<span class="_ _2"></span><span class="ff1">nione </span></div><div class="t m0 x1 h2 y1dc ff5 fs0 fc0 sc0 ls0 ws0">wyżej <span class="_ _e"> </span>standardy, <span class="_ _e"></span>interpretacje <span class="_ _e"> </span>i <span class="_ _f"> </span>zmiany <span class="_ _e"> </span>do <span class="_ _f"> </span>standardów, <span class="_ _e"> </span>nie <span class="_ _e"> </span>miał<span class="_ _2"></span>yby <span class="_ _d"></span>istotn<span class="_ _2"></span>ego <span class="_ _d"></span>w<span class="_ _2"></span>pływu <span class="_ _d"></span>na <span class="_ _f"> </span>jednostkowe <span class="_ _e"> </span>sprawozdanie <span class="_ _e"></span>finansowe, <span class="_ _f"> </span>je<span class="_ _2"></span>ż<span class="_ _2"></span>eli </div><div class="t m0 x1 h2 y1dd ff5 fs0 fc0 sc0 ls0 ws0">zostałyby zastosowane przez Spółkę na koniec okresu sprawozdawczego.<span class="ff1">  </span></div><div class="t m0 x1 hb y1de ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1df ff7 fs0 fc0 sc0 ls8 ws0">2.3<span class="ffb ls0"> <span class="_ _b"> </span><span class="ff6">Istotne zasady rachunkowości<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y1e0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e1 ff5 fs0 fc0 sc0 ls0 ws0">Prezentacja sprawozdań finansowych<span class="ff1"> </span></div><div class="t m0 x1 h2 y1e2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie finansowe prezen<span class="_ _1"></span>towane jest zgodnie z MSR 1.<span class="_ _2"></span> </div><div class="t m0 x1 h2 y1e3 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe sprawozdanie z całkowitych dochodów <span class="ff1">prezentowane jest w wariancie kalkulacyjnym. </span></div><div class="t m0 x1 h2 y3d ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowy rachunek przepływów pieniężnych sporządzany jest metodą pośre<span class="_ _1"></span>dnią.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1e4 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>przypadku <span class="_ _f"> </span>retrospektywnego <span class="_ _f"> </span>wprowadzenia <span class="_ _f"> </span>zmian <span class="_ _f"> </span>zasad <span class="_ _f"> </span>rachunkowości <span class="_ _f"> </span>lub <span class="_ _f"> </span>korekty <span class="_ _f"> </span>błędów, <span class="_ _f"> </span>Spółka <span class="_ _f"> </span>prezentuje <span class="_ _e"> </span>bi<span class="_ _2"></span>lans <span class="_ _e"> </span>sporzą<span class="_ _2"></span>dzony </div><div class="t m0 x1 h2 y1e5 ff5 fs0 fc0 sc0 ls0 ws0">dodatkowo na początek okresu porównawczego.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1e6 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>d<span class="_ _1"></span>niu <span class="_ _19"> </span>10 <span class="_ _17"> </span>grudnia <span class="_ _19"> </span>2012 <span class="_ _17"> </span>roku <span class="_ _19"> </span>WZA <span class="_ _17"> </span>Lokum <span class="_ _1f"> </span>Deweloper <span class="_ _19"> </span>S.A. <span class="_ _1f"> </span>podjęło <span class="_ _17"> </span>uchwałę <span class="_ _19"> </span>o <span class="_ _1f"> </span>sporządzaniu <span class="_ _1f"> </span>sprawozdań <span class="_ _1f"> </span>finansowych <span class="_ _1f"> </span>zgodnie </div><div class="t m0 x1 h2 y1e7 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">Międzynarodowymi Standardami Rachunkowości, począwszy od roku obrotowego rozpoczynającego się<span class="_ _1"></span> 1 stycznia 2012 roku.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1e8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e9 ff5 fs0 fc0 sc0 ls0 ws0">Wartości niematerialne<span class="ff1"> </span></div><div class="t m0 x1 h2 y1ea ff5 fs0 fc0 sc0 ls0 ws0">Wartości niemate<span class="_ _1"></span>rialne są rozpoznawane, <span class="_ _1"></span>jeżeli je<span class="_ _1"></span>st prawdopodobne, że <span class="_ _1"></span>w przyszłości spowodują <span class="_ _1"></span>one wpływ <span class="_ _1"></span>korzyści ekonomicznyc<span class="_ _2"></span>h, które </div><div class="t m0 x1 h2 y1eb ff5 fs0 fc0 sc0 ls0 ws0">mogą być bezpośrednio <span class="_ _2"></span>powiązane z tymi<span class="_ _2"></span> aktywami. Po<span class="_ _2"></span>czątkowe ujęcie wartości <span class="_ _2"></span>niematerialnych następuje według c<span class="_ _2"></span>en nabycia l<span class="_ _c"></span><span class="ff1">ub <span class="_ _2"></span>kosztu </span></div><div class="t m0 x1 h2 y1ec ff5 fs0 fc0 sc0 ls0 ws0">wytworzenia. <span class="_ _d"></span>Po <span class="_ _c"></span>ujęciu <span class="_ _d"></span>początkowym <span class="_ _c"></span>warto<span class="_ _2"></span>ści <span class="_ _c"></span>niematerialne <span class="_ _c"></span>są <span class="_ _d"></span>wyceniane <span class="_ _c"></span>według <span class="_ _d"></span>cen <span class="_ _c"></span>na<span class="_ _2"></span>bycia <span class="_ _c"></span>lub <span class="_ _d"></span>kosztu <span class="_ _c"></span>wytwo<span class="_ _2"></span>rzenia <span class="_ _c"></span>pomniejszony<span class="_ _c"></span><span class="ff1">ch </span></div><div class="t m0 x1 h2 y1ed ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ff5">umorzenie i odpisy z tytułu utraty wartości.</span> </div><div class="t m0 x1 h2 y1ee ff5 fs0 fc0 sc0 ls0 ws0">Amortyzacja <span class="_ _1d"> </span>warto<span class="_ _2"></span>ści <span class="_ _1d"> </span>niematerialn<span class="_ _1"></span>ych <span class="_ _1d"> </span>naliczana <span class="_ _14"> </span>jest <span class="_ _1d"> </span>liniowo<span class="_ _2"></span> <span class="_ _1d"> </span>w <span class="_ _1d"> </span>okresie <span class="_ _1d"> </span>szacow<span class="_ _2"></span>anego <span class="_ _1d"> </span>okresu <span class="_ _1d"> </span>użytkowania <span class="_ _14"> </span>wartości <span class="_ _1d"> </span>niematerialnych<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ef ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">prawnych, który jest weryfikowany raz na rok. Szacowany okres u<span class="_ _1"></span>żytkowania składnika aktywów wynosi:<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1f0 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla koncesji, patentów, licencji itp. –<span class="ff1"> 2</span>–<span class="ff1">5 lat, </span></span></span></div><div class="t m0 x1 h2 y1c5 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla innych składników –<span class="ff1"> 2</span>–<span class="ff1">5 lat. </span></span></span></div><div class="t m0 x1 h2 y1c6 ff5 fs0 fc0 sc0 ls0 ws0">Wartości niematerialne <span class="_ _2"></span>podlegają <span class="_ _2"></span>weryfikacji pod <span class="_ _2"></span>kątem ewentualnej <span class="_ _2"></span>utraty w<span class="_ _2"></span>artości, jeżeli <span class="_ _2"></span>zdarzenia lub <span class="_ _2"></span>zmiany <span class="_ _2"></span>okoliczności <span class="_ _c"></span>wskazują, <span class="_ _2"></span>że </div><div class="t m0 x1 h2 y4f ff5 fs0 fc0 sc0 ls0 ws0">wartość bilansowa mo<span class="_ _2"></span>że być niemożliwa do odzyskania. Odpis aktualizujący wykaz<span class="_ _2"></span>uje się w wysokości, o <span class="_ _2"></span>którą wartość bil<span class="_ _2"></span>ansowa składnika </div><div class="t m0 x1 h2 y1f1 ff5 fs0 fc0 sc0 ls0 ws0">aktywów przewyższa wartość możliwą do uzyskania.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1f2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1f3 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">13<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">Rzeczowe aktywa trwałe<span class="ff1"> </span></div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">Do rzeczowych aktywów trwałych zalicza się stan<span class="_ _1"></span>owiące własność Spółki środki trwałe.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">W skład posiadanych przez Spółkę środków trwałych zalicza się:<span class="ff1"> </span></div><div class="t m0 x1 h2 y1f4 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">nieruchomości (niewynajęte<span class="_ _1"></span> i nieprzeznaczone do obrotu) użytkowane przez Spółkę,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1f5 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">maszyny i urządzenia,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1f6 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">środki transportu,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 yb0 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">inne kompletne i zdatne do użytku przedmioty o przewidywanym okresie<span class="_ _1"></span> używania dłuższym niż rok.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1f7 ff5 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _c"></span>trwałe <span class="_ _d"></span>wycenia <span class="_ _c"></span>się <span class="_ _d"></span>i <span class="_ _d"></span>prezentuje <span class="_ _c"></span>w <span class="_ _d"></span>sprawozdaniu <span class="_ _c"></span>we<span class="_ _2"></span>dług <span class="_ _c"></span>cen <span class="_ _d"></span>nabycia <span class="_ _c"></span>lub <span class="_ _d"></span>kosztów <span class="_ _d"></span>wytworzenia <span class="_ _c"></span>pomniejszonych <span class="_ _d"></span>o <span class="_ _c"></span>umorzenie <span class="_ _d"></span>o<span class="_ _c"></span><span class="ff1">raz </span></div><div class="t m0 x1 h2 y6f ff5 fs0 fc0 sc0 ls0 ws0">odpisy z tytułu utraty wartości.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1f9 ff5 fs0 fc0 sc0 ls0 ws0">Środki tr<span class="_ _1"></span>wałe amortyzuje się<span class="_ _1"></span> metodą li<span class="_ _1"></span>niową w okre<span class="_ _1"></span>sie ich <span class="_ _1"></span>szacowanego okres<span class="_ _1"></span>u użytkowania, który <span class="_ _6"></span>jest weryfikowany raz na <span class="_ _1"></span>rok.<span class="ff1"> Szacowany </span></div><div class="t m0 x1 h2 y90 ff5 fs0 fc0 sc0 ls0 ws0">okres użytkowania składnika aktywów wynosi:<span class="ff1"> </span></div><div class="t m0 x1 h2 y1fa ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla budynków i budowli –<span class="ff1"> od 10 do 40 lat, </span></span></span></div><div class="t m0 x1 h2 y1fb ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla składników maszyn i urządzeń –<span class="ff1"> od 3 do 10 lat, </span></span></span></div><div class="t m0 x1 h2 y1fc ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla środków transportu –<span class="ff1"> od 1,5 do 5 lat, </span></span></span></div><div class="t m0 x1 h2 y1fd ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">dla pozostałego wyposażenia –<span class="ff1"> od 3 do 10 lat. </span></span></span></div><div class="t m0 x1 h2 y1fe ff5 fs0 fc0 sc0 ls0 ws0">Późniejsze nakłady uwzględnia się w wartości bilansowej danego środka trwałego lu<span class="_ _1"></span>b ujmuje, jako odrębny środek trwały (<span class="ff1">tam,<span class="_ _2"></span> gdzie jes<span class="_ _1"></span>t to </span></div><div class="t m0 x1 h2 y1ff ff5 fs0 fc0 sc0 ls0 ws0">właściwe) <span class="_ _2"></span>tylko wówczas, gdy <span class="_ _2"></span>jest prawdopodobne, <span class="_ _2"></span>że z <span class="_ _2"></span>tytułu tej <span class="_ _2"></span>pozycji <span class="_ _2"></span>nastąpi<span class="_ _1"></span> <span class="_ _2"></span>wpływ <span class="_ _2"></span>korzyści ekonomicznych do <span class="_ _2"></span>Spółki, zaś <span class="_ _d"></span><span class="ff1">koszt danej </span></div><div class="t m0 x1 h2 y200 ff5 fs0 fc0 sc0 ls0 ws0">pozycji <span class="_ _f"> </span>można <span class="_ _e"> </span>wiarygodnie <span class="_ _e"> </span>z<span class="_ _2"></span>mierzyć. <span class="_ _e"> </span>Wszelkie <span class="_ _e"> </span>pozo<span class="_ _2"></span>stałe <span class="_ _e"></span>wydatki <span class="_ _e"> </span>na <span class="_ _f"> </span>naprawę <span class="_ _e"> </span>i <span class="_ _f"> </span>konserwację <span class="_ _e"> </span>o<span class="_ _2"></span>dnoszone <span class="_ _e"> </span>są <span class="_ _f"> </span>do  rachunku<span class="_ _1"></span> <span class="_ _f"> </span>zysków <span class="_ _f"> </span>i <span class="_ _e"> </span>strat </div><div class="t m0 x1 h2 y201 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">okresie obrotowym, w którym je ponie<span class="_ _1"></span>siono.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y96 ff5 fs0 fc0 sc0 ls0 ws0">Rzeczowe aktywa trwałe podlegają weryfikacji p<span class="_ _1"></span>od kątem ewentualnej utraty wartości, jeżeli zdarze<span class="_ _1"></span>nia lub zmiany okoliczności <span class="_ _2"></span>wskazują, że </div><div class="t m0 x1 h2 y202 ff5 fs0 fc0 sc0 ls0 ws0">wartość <span class="_ _d"></span>bilans<span class="_ _1"></span>owa <span class="_ _d"></span>może <span class="_ _c"></span>być <span class="_ _d"></span>niemożliwa <span class="_ _c"></span>do <span class="_ _d"></span>zrealizowania. <span class="_ _c"></span>Odpis <span class="_ _c"></span>aktualizujący <span class="_ _d"></span>wykazywany <span class="_ _c"></span>jest <span class="_ _d"></span>w <span class="_ _c"></span>wyso<span class="_ _2"></span>kości, <span class="_ _2"></span>o <span class="_ _d"></span>którą <span class="_ _c"></span>warto<span class="_ _c"></span>ść <span class="_ _c"></span>bilansowa </div><div class="t m0 x1 h2 y203 ff5 fs0 fc0 sc0 ls0 ws0">składnika <span class="_ _e"> </span>aktywó<span class="_ _2"></span>w <span class="_ _f"> </span>(lub <span class="_ _f"> </span>środka <span class="_ _f"> </span>wypracowującego <span class="_ _15"> </span>środki <span class="_ _f"> </span>pieniężne, <span class="_ _e"> </span>do <span class="_ _f"> </span>któ<span class="_ _2"></span>rego <span class="_ _e"> </span>dane <span class="_ _f"> </span>aktywo <span class="_ _15"> </span>należy) <span class="_ _f"> </span>przewyższa <span class="_ _f"> </span>w<span class="_ _2"></span>artość <span class="_ _e"> </span>odzyskiwaln<span class="_ _2"></span><span class="ls18">ą </span></div><div class="t m0 x1 h2 y204 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">rozpoznawana jest w rachunku zysków i strat.</span> </div><div class="t m0 x1 h2 y205 ff5 fs0 fc0 sc0 ls0 ws0">Wartość odzyskiwalna stanowi wyższą z dwóch kwot: wart<span class="_ _1"></span>ości godziwej aktywów pomniejszonej o koszty sprzed<span class="_ _1"></span>aży lub wartości uży<span class="_ _2"></span><span class="ff1">tkowej. </span></div><div class="t m0 x1 h2 y206 ff5 fs0 fc0 sc0 ls0 ws0">Zyski <span class="_ _c"></span>i <span class="_ _c"></span>straty <span class="_ _d"></span>z <span class="_ _c"></span>tytułu <span class="_ _c"></span>zbycia <span class="_ _d"></span>środków <span class="_ _d"></span>trwałych <span class="_ _c"></span>stanowiące <span class="_ _c"></span>różnice <span class="_ _c"></span>pomiędzy <span class="_ _c"></span>przychodami <span class="_ _d"></span>ze <span class="_ _c"></span>sprzedaży <span class="_ _d"></span>i <span class="_ _2"></span>w<span class="_ _2"></span>artością <span class="_ _c"></span>bilansową <span class="_ _c"></span>zb<span class="_ _c"></span><span class="ff1">ywanego </span></div><div class="t m0 x1 h2 y207 ff5 fs0 fc0 sc0 ls0 ws0">środka trwałego ujmowane są w rachunku zysków i strat w pozycji pozostałe przychody / koszty ope<span class="_ _1"></span>racyjne.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y208 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y209 ff5 fs0 fc0 sc0 ls0 ws0">Nieruchomości inwestycyjne<span class="ff1"> </span></div><div class="t m0 x1 h2 y20a ff5 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _1d"> </span>nieruchomości <span class="_ _1d"> </span>inwestycyjnych <span class="_ _1d"> </span>zaliczane <span class="_ _1d"> </span>są <span class="_ _1d"> </span>stanowiące <span class="_ _1d"> </span>własność <span class="_ _1d"> </span>S<span class="_ _2"></span>półki <span class="_ _1d"> </span>wynajęte <span class="_ _1d"> </span>nieruchomości <span class="_ _1d"> </span>wraz <span class="_ _1d"> </span>z <span class="_ _1d"> </span>gruntami <span class="_ _1d"> </span>bezpośrednio </div><div class="t m0 x1 h2 y20b ff5 fs0 fc0 sc0 ls0 ws0">związanymi <span class="_ _f"> </span>z <span class="_ _f"> </span>tymi <span class="_ _15"> </span>nieruchomościami <span class="_ _f"> </span>oraz <span class="_ _f"> </span>zakupione <span class="_ _f"> </span>i <span class="_ _15"> </span>utrzymywane <span class="_ _f"> </span>w <span class="_ _f"> </span>celu  zwięks<span class="_ _1"></span>zenia <span class="_ _f"> </span>wartości <span class="_ _f"> </span>gr<span class="_ _2"></span>unty. <span class="_ _f"> </span>Nieruchomości <span class="_ _f"> </span>inwestycyjn<span class="_ _2"></span><span class="ff1 ls19">e </span></div><div class="t m0 x1 h2 y20c ff1 fs0 fc0 sc0 ls0 ws0">ujmow<span class="ff5">ane są początkowo według ceny nabycia</span> / kosztu wytworzenia. </div><div class="t m0 x1 h2 y20d ff5 fs0 fc0 sc0 ls0 ws0">Późniejsze <span class="_ _15"> </span>nakłady  uwzględnia <span class="_ _f"> </span>się  w <span class="_ _f"> </span>warto<span class="_ _2"></span>ści  b<span class="_ _1"></span>ilansowej  danej <span class="_ _f"> </span>nieruchomo<span class="_ _2"></span>ści <span class="_ _f"> </span>inwestycyjnej  lub  u<span class="_ _1"></span>jmuje,  jako <span class="_ _f"> </span>o<span class="_ _2"></span>drębną <span class="_ _15"> </span>nieruchomo<span class="_ _c"></span>ść </div><div class="t m0 x1 h2 y20e ff5 fs0 fc0 sc0 ls0 ws0">inwestycyjną  (<span class="ff1">tam, <span class="_ _16"> </span></span>gdzie <span class="_ _16"> </span>jest  to<span class="_ _2"></span>  właściwe) <span class="_ _16"> </span>tylko  wówczas, <span class="_ _16"> </span>gdy <span class="_ _16"> </span>jest  prawdopodobne, <span class="_ _16"> </span>że <span class="_ _16"> </span>z <span class="_ _16"> </span>tytułu  tej <span class="_ _16"> </span>pozycji <span class="_ _16"> </span>nastąpi  wpływ <span class="_ _16"> </span>korzyści </div><div class="t m0 x1 h2 y20f ff5 fs0 fc0 sc0 ls0 ws0">ekonomicznych <span class="_ _e"></span>do <span class="_ _e"> </span>Spół<span class="_ _2"></span>ki, <span class="_ _d"></span>z<span class="_ _2"></span>aś <span class="_ _d"></span>ko<span class="_ _2"></span>szt <span class="_ _d"></span>danej <span class="_ _f"> </span>pozycji <span class="_ _e"> </span>mo<span class="_ _2"></span>żna <span class="_ _e"></span>wiarygodnie <span class="_ _d"></span>zmie<span class="_ _2"></span>rzyć. <span class="_ _e"></span>Wszelkie <span class="_ _e"> </span>pozostałe <span class="_ _f"> </span>wydatki <span class="_ _e"></span>na <span class="_ _e"> </span>napraw<span class="_ _2"></span>ę <span class="_ _d"></span>i <span class="_ _f"> </span>konserwa<span class="_ _c"></span>cję </div><div class="t m0 x1 h2 y210 ff5 fs0 fc0 sc0 ls0 ws0">odnoszone są do rachunku zysków i strat w okresie obrotowym, w którym je poniesi<span class="_ _1"></span>ono.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y211 ff5 fs0 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _c"></span>koszty <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _c"></span>napraw <span class="_ _c"></span>i <span class="_ _d"></span>utrzymania <span class="_ _c"></span>nieruchomości <span class="_ _d"></span>inwestycyjnych <span class="_ _c"></span>wykazywane <span class="_ _d"></span>są <span class="_ _c"></span>jako <span class="_ _d"></span>koszt <span class="_ _c"></span>w <span class="_ _c"></span>rachunku <span class="_ _c"></span>w<span class="_ _2"></span>yników <span class="_ _c"></span>w <span class="_ _e"> </span><span class="ff1">okresie, </span></div><div class="t m0 x1 h2 y212 ff5 fs0 fc0 sc0 ls0 ws0">którego dotyczą. <span class="ff1"> </span></div><div class="t m0 x1 h2 yce ff5 fs0 fc0 sc0 ls0 ws0">W przypadku zmiany użytkowania nieruchomości, następuje odpowiednia jej reklasyfikacja w sprawozdaniu finan<span class="_ _1"></span>sowym.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y213 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y214 ff1 fs0 fc0 sc0 ls0 ws0">Leasing </div><div class="t m0 x1 h2 y215 ff5 fs0 fc0 sc0 ls0 ws0">Umowa <span class="_ _1"></span>lub <span class="_ _6"></span>jej część <span class="_ _6"></span>jest <span class="ff1">le<span class="_ _1"></span>asingiem, <span class="ff5">je<span class="_ _1"></span>żeli <span class="_ _1"></span>przekazuje <span class="_ _6"></span>prawo do <span class="_ _6"></span>kontroli <span class="_ _1"></span>użytkowania <span class="_ _1"></span>zidentyfikowanego <span class="_ _1"></span>składnika <span class="_ _6"></span>aktywów przez <span class="_ _6"></span>dany <span class="_ _1"></span>okres </span></span></div><div class="t m0 x1 h2 y216 ff5 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"></span>zamian <span class="_ _d"></span>za <span class="_ _d"></span>wynagrodzenie. <span class="_ _c"></span>Praw<span class="_ _2"></span>o <span class="_ _d"></span>do <span class="_ _d"></span>kontroli <span class="_ _c"></span>nad <span class="_ _d"></span>użytkowaniem <span class="_ _d"></span>składnika <span class="_ _d"></span>aktywów <span class="_ _d"></span>uznaje <span class="_ _d"></span>się <span class="_ _d"></span>za <span class="_ _f"> </span><span class="ff1">przekazane, <span class="_ _d"></span></span>jeżeli <span class="_ _c"></span>są <span class="_ _e"></span>spełnione <span class="_ _d"></span>trzy </div><div class="t m0 x1 h2 y217 ff1 fs0 fc0 sc0 ls0 ws0">warunki: </div><div class="t m0 x1 h2 y218 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">prawo do użytkowania dotyczy zide<span class="_ _1"></span>ntyfikowanego składnika aktywów (zazwyczaj wyraźnie określonego w umowie);<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y219 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">umowa przekazuje zasadniczo wszystkie korzyści ekonomiczne z użytkowania dane<span class="_ _1"></span>go aktywa;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 yad ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">umowa daje prawo do kierowania tym, w jaki sposób i w jakim celu użytku<span class="_ _1"></span>je się dany składnik aktywów<span class="_ _2"></span>.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y21a ff1 fs0 fc0 sc0 ls0 ws0">Leasing u leasingobiorcy </div><div class="t m0 x1 h2 y21b ff5 fs0 fc0 sc0 ls0 ws0">Jeżeli u<span class="_ _1"></span>mowa spełnia d<span class="_ _1"></span>efinicję leasingu, wówczas, <span class="_ _1"></span>w dacie <span class="_ _1"></span>rozpoczęcia leas<span class="_ _1"></span>ingu, leasingobiorca <span class="_ _1"></span>ujmuje w sprawozdaniu<span class="_ _1"></span> z sytuac<span class="ff1">ji finansowej </span></div><div class="t m0 x1 h2 y21c ff5 fs0 fc0 sc0 ls0 ws0">składnik aktywów z tytułu prawa do użytkowania oraz zobowiązanie z tytułu le<span class="_ _1"></span>asingu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y21d ff5 fs0 fc0 sc0 ls0 ws0">Aktywo <span class="_ _6"></span>z <span class="_ _1"></span>tytułu <span class="_ _6"></span>prawa <span class="_ _1"></span>do <span class="_ _6"></span>użytkowania <span class="_ _1"></span>ujmuje <span class="_ _6"></span>się p<span class="_ _1"></span>oczątkowo<span class="_ _2"></span> <span class="_ _6"></span>w <span class="_ _6"></span>wartości <span class="_ _1"></span>zobowiązania <span class="_ _6"></span>z<span class="_ _2"></span> <span class="_ _6"></span>tytułu <span class="_ _6"></span>leasingu, <span class="_ _1"></span>powiększonej <span class="_ _6"></span>o <span class="_ _1"></span>nierozli<span class="_ _2"></span>czone <span class="_ _6"></span>o<span class="_ _2"></span>płaty </div><div class="t m0 x1 h2 y21e ff5 fs0 fc0 sc0 ls0 ws0">leasingowe <span class="_ _6"></span>uiszczone <span class="_ _1"></span>przed <span class="_ _6"></span>datą <span class="_ _1"></span>rozpoczęcia <span class="_ _1"></span>umowy, <span class="_ _6"></span>pocz<span class="_ _2"></span>ątkowe <span class="_ _6"></span>koszty <span class="_ _6"></span>bezpośrednie <span class="_ _1"></span>leasingobiorcy <span class="_ _6"></span>zw<span class="_ _2"></span>iązane <span class="_ _6"></span>z <span class="_ _1"></span>daną <span class="_ _6"></span>umową<span class="_ _2"></span><span class="ff1"> <span class="_ _1"></span>oraz <span class="_ _1"></span>szacunek </span></div><div class="t m0 x1 h2 y21f ff5 fs0 fc0 sc0 ls0 ws0">kosztów <span class="_ _d"></span>do <span class="_ _d"></span>poniesienia <span class="_ _d"></span>przez <span class="_ _d"></span>leasingobiorcę <span class="_ _d"></span>na <span class="_ _d"></span>koniec <span class="_ _d"></span>umowy, <span class="_ _d"></span>a <span class="_ _d"></span>pomniejszonej <span class="_ _d"></span>o <span class="_ _d"></span>otrzymane <span class="_ _d"></span>zachęty. <span class="_ _d"></span>Prawo <span class="_ _d"></span>do <span class="_ _d"></span>użytkowania <span class="_ _d"></span>skł<span class="_ _2"></span>adn<span class="_ _2"></span><span class="ff1">ika </span></div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">14<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _2"></span>amortyzuje się liniowo <span class="_ _2"></span>i <span class="_ _2"></span>poddaje testom <span class="_ _2"></span>na utratę <span class="_ _2"></span>wartości, <span class="_ _2"></span>podobnie<span class="_ _1"></span> <span class="_ _2"></span>jak na<span class="_ _2"></span>byte aktywa <span class="_ _2"></span>trwałe. Prawo <span class="_ _2"></span>do <span class="_ _2"></span>użytkowania a<span class="_ _c"></span>ktywów </div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">jest również aktualizowane na kolejne dni bilansowe o określone w standardzie<span class="_ _1"></span> zmiany zobowiązania z tytułu leasingu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązanie <span class="_ _2"></span>z<span class="_ _2"></span> <span class="_ _2"></span>tytułu <span class="_ _c"></span>leasingu <span class="_ _2"></span>wycenia <span class="_ _c"></span>się <span class="_ _c"></span>początkowo <span class="_ _c"></span>w <span class="_ _c"></span>wartości <span class="_ _2"></span>bieżącej <span class="_ _c"></span>przyszłych <span class="_ _c"></span>płatności <span class="_ _c"></span>leasingowych <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>okresie <span class="_ _2"></span>trwania<span class="_ _c"></span><span class="ff1"> <span class="_ _c"></span>leasingu </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">zdyskontowanych <span class="_ _6"></span>przy <span class="_ _1"></span>użyciu <span class="_ _6"></span>stopy <span class="_ _6"></span>z<span class="_ _2"></span>awartej <span class="_ _6"></span>w <span class="_ _1"></span>umowie <span class="_ _6"></span>leasingu <span class="_ _6"></span>(w <span class="_ _1"></span>przypadku <span class="_ _6"></span>braku <span class="_ _6"></span>możliwości <span class="_ _1"></span>określenia <span class="_ _6"></span>tej <span class="_ _6"></span>stopy <span class="_ _1"></span>należy <span class="_ _1"></span>ok<span class="_ _2"></span>reślić <span class="_ _6"></span>krańcową </div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">stopę procentową leasingobiorcy). W wycenie zobowiązania z tytułu leasingu w dacie początkowego ujęcia leasingu zalicza się: <span class="_ _2"></span>stałe opłaty, </div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">opłaty <span class="_ _2"></span>w <span class="_ _c"></span>istocie <span class="_ _2"></span>stałe <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _2"></span>opłaty <span class="_ _2"></span>zmienne <span class="_ _2"></span>zależne <span class="_ _2"></span>je<span class="_ _2"></span>dynie <span class="_ _2"></span>od <span class="_ _2"></span>ind<span class="_ _2"></span>eksu l<span class="_ _2"></span>ub <span class="_ _2"></span>stawki, <span class="_ _2"></span>gwarantowaną <span class="_ _c"></span>wartoś<span class="_ _2"></span>ć<span class="_ _2"></span> <span class="_ _2"></span>końcową, <span class="_ _2"></span>cenę <span class="_ _2"></span>opcji <span class="_ _c"></span>kupna <span class="_ _2"></span>oraz </div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">kary za wypowiedzenie leasingu (jeżeli umowa leasingu przewiduje opcję kupna lub kary za wypowiedzenie oraz gdy wykonanie<span class="_ _1"></span> opc<span class="_ _2"></span><span class="ff1">ji kupna </span></div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">lub w<span class="_ _2"></span>ypowiedzenie umowy <span class="_ _c"></span>jest <span class="_ _2"></span>racjonalnie <span class="_ _2"></span>pewne). <span class="_ _2"></span>Wycena <span class="_ _2"></span>zobowiązania <span class="_ _2"></span>z <span class="_ _2"></span>tytułu <span class="_ _2"></span>leasingu <span class="_ _2"></span>ni<span class="_ _2"></span>e <span class="_ _2"></span>uwzględnia zmi<span class="_ _2"></span>ennych opłat <span class="_ _2"></span>l<span class="_ _2"></span>easingowych </div><div class="t m0 x1 h2 y1cc ff1 fs0 fc0 sc0 lsf ws0">(z<span class="ls0"> <span class="ff5">wyjątkiem opłat zależnych od inde<span class="_ _1"></span>ksu lub stawki).<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>kolejnych <span class="_ _d"></span>okresach <span class="_ _d"></span>sprawozdawczych <span class="_ _d"></span>zobowiązanie <span class="_ _c"></span>w<span class="_ _2"></span>ycenia <span class="_ _c"></span>się <span class="_ _d"></span>podobnie <span class="_ _d"></span>do <span class="_ _d"></span>zobowiązań <span class="_ _d"></span>finansowych, <span class="_ _d"></span>z <span class="_ _d"></span>wykorzystaniem <span class="_ _d"></span>efektywnej<span class="_ _c"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ce ff5 fs0 fc0 sc0 ls0 ws0">stopy procentowej. <span class="_ _2"></span>Wartość <span class="_ _2"></span>zobowiązania <span class="_ _2"></span>z tytułu <span class="_ _2"></span>leasingu jest <span class="_ _2"></span>aktualizowana <span class="_ _2"></span>w c<span class="_ _2"></span>elu uwzględnienia <span class="_ _2"></span>wszelkiej ponownej <span class="_ _2"></span>oceny <span class="_ _2"></span>lu<span class="_ _2"></span><span class="ff1">b <span class="_ _2"></span>zmiany </span></div><div class="t m0 x1 h2 y1cf ff1 fs0 fc0 sc0 ls0 ws0">umowy  leasingu  lub  w  <span class="ff5">celu  uwzględnienia  zaktu<span class="_ _1"></span>alizowanych  zasadniczo  stałych  opłat  leasingowych,  przy  czym  aktualizacja  dyskonta </span></div><div class="t m0 x1 h2 y1d0 ff5 fs0 fc0 sc0 ls0 ws0">następuje jedynie w szczególnych przypadkach okre<span class="_ _1"></span>ślonych w MSSF 16.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d1 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>podjęła <span class="_ _2"></span>d<span class="_ _2"></span>ecyzję <span class="_ _2"></span>o <span class="_ _2"></span>skorzystaniu <span class="_ _2"></span>z <span class="_ _c"></span>uproszczenia <span class="_ _2"></span>jak<span class="_ _2"></span>ie <span class="_ _2"></span>daje <span class="_ _c"></span>paragraf <span class="_ _2"></span>5 <span class="_ _c"></span>MSSF <span class="_ _c"></span>16, <span class="_ _2"></span>tj. <span class="_ _c"></span>o <span class="_ _d"></span><span class="ff1">nieujmowaniu <span class="_ _c"></span></span>zobowiązań <span class="_ _2"></span>z<span class="_ _2"></span> <span class="_ _2"></span>tytułu <span class="_ _2"></span>leasingu <span class="_ _2"></span>oraz </div><div class="t m0 x1 h2 y1d2 ff5 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _2"></span>z <span class="_ _c"></span>tytułu <span class="_ _2"></span>prawa <span class="_ _2"></span>do <span class="_ _c"></span>użytkowania <span class="_ _2"></span>w <span class="_ _2"></span>odniesieniu <span class="_ _2"></span>do <span class="_ _2"></span>leasingó<span class="_ _2"></span>w <span class="_ _2"></span>krótkoterminowych <span class="_ _2"></span>oraz <span class="_ _2"></span>leasingu <span class="_ _2"></span>przedmiotów <span class="_ _c"></span>niskowartościowy<span class="_ _c"></span><span class="ff1">ch. </span></div><div class="t m0 x1 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">Opłaty z tego tytułu ujmowane są w kosztach usług obcych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d4 ff5 fs0 fc0 sc0 ls0 ws0">Dla celów wyceny zobowiązania z tytułu leasingu stos<span class="_ _2"></span>uje się dyskonto przy użyciu krańcowej stopy <span class="_ _2"></span>procentowej leasingobiorcy aktualnej na </div><div class="t m0 x1 h2 y1d5 ff5 fs0 fc0 sc0 ls0 ws0">dzień rozpoczęcia leasingu<span class="_ _1"></span>, która to odzwierciedla przewidywany koszt finansowania zakupu<span class="_ _1"></span> przedmiotu leasingu. Stopę dyskonta<span class="ff1"> </span>ustala się<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d6 ff5 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _f"> </span>każdej <span class="_ _f"> </span>umowy <span class="_ _f"> </span>indywidualnie <span class="_ _f"> </span>(z<span class="_ _2"></span> <span class="_ _f"> </span>wyjątkiem <span class="_ _f"> </span>praw <span class="_ _f"> </span>wieczystego <span class="_ _f"> </span>użytkow<span class="_ _2"></span>ania <span class="_ _e"> </span>gruntów <span class="_ _f"> </span>oraz<span class="_ _2"></span> <span class="_ _e"> </span>leasingu <span class="_ _f"> </span>samochodów<span class="_ _2"></span>) <span class="_ _f"> </span>biorąc <span class="_ _f"> </span>pod <span class="_ _f"> </span>uwagę </div><div class="t m0 x1 h2 y1d7 ff5 fs0 fc0 sc0 ls0 ws0">specyficzne <span class="_ _d"></span>parametry <span class="_ _c"></span>każd<span class="_ _2"></span>ej <span class="_ _d"></span>umowy <span class="_ _d"></span>leasingowej. <span class="_ _c"></span>Stopa<span class="_ _2"></span> <span class="_ _d"></span>dyskonta <span class="_ _d"></span>uwzględnia <span class="_ _d"></span>stopę <span class="_ _d"></span>wolną <span class="_ _d"></span>od <span class="_ _d"></span>ryzyka <span class="_ _d"></span>ustaloną <span class="_ _d"></span>indywidualnie <span class="_ _d"></span>dla <span class="_ _d"></span>ka<span class="_ _2"></span>ż<span class="_ _2"></span>dej </div><div class="t m0 x1 h2 y1d8 ff1 fs0 fc0 sc0 ls0 ws0">u<span class="ff5">mowy <span class="_ _c"></span>w <span class="_ _d"></span>zależności <span class="_ _c"></span>od <span class="_ _c"></span>wskazanych <span class="_ _c"></span>w<span class="_ _2"></span>yżej <span class="_ _c"></span>parametrów, <span class="_ _c"></span>jak <span class="_ _c"></span>ró<span class="_ _2"></span>wnież <span class="_ _2"></span>aktualną <span class="_ _d"></span>marżę, <span class="_ _c"></span>jaka <span class="_ _c"></span>zo<span class="_ _2"></span>stałaby <span class="_ _c"></span>zapłacona <span class="_ _c"></span>przez <span class="_ _d"></span>Spółkę <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _c"></span>przypad<span class="_ _2"></span></span>ku </div><div class="t m0 x1 h2 y1d9 ff5 fs0 fc0 sc0 ls0 ws0">zaciągnięcia przez nią długu w celu sfinansowania zakupu<span class="_ _1"></span> przedmiotu leasingu w instytucji finansowej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1da ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>przypadku <span class="_ _e"> </span>praw <span class="_ _e"> </span>w<span class="_ _2"></span>ieczystego <span class="_ _e"> </span>użytkowania <span class="_ _e"> </span>gruntów<span class="_ _2"></span> <span class="_ _d"></span>o<span class="_ _2"></span>raz <span class="_ _e"></span>samochodów <span class="_ _e"> </span>przyjęto <span class="_ _f"> </span>rozwiązanie <span class="_ _e"></span>praktyczne <span class="_ _e"> </span>dopuszczone <span class="_ _e"> </span>przez <span class="_ _f"> </span>standard, </div><div class="t m0 x1 h2 y1db ff5 fs0 fc0 sc0 ls0 ws0">polegające <span class="_ _6"></span>na<span class="_ _2"></span> <span class="_ _6"></span>z<span class="_ _2"></span>astosowaniu <span class="_ _1"></span>pojedynczej <span class="_ _6"></span>stopy dyskonta <span class="_ _6"></span>do portfela <span class="_ _1"></span>leasingów <span class="_ _1"></span>o <span class="_ _1"></span>w <span class="_ _1"></span>miarę <span class="_ _1"></span>podobnych <span class="_ _1"></span>cechach. <span class="_ _6"></span>Prz<span class="_ _2"></span>yjęte <span class="_ _1"></span>stopy <span class="_ _1"></span>odzwi<span class="_ _2"></span><span class="ff1">ercied</span>lają </div><div class="t m0 x1 h2 y1dc ff5 fs0 fc0 sc0 ls0 ws0">stopę wolną od ryzyka powiększoną o aktualną marżę Spółki w przypadku zaciągnięcia przez ni<span class="_ _1"></span>ą dłu<span class="_ _2"></span>gu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1dd ff5 fs0 fc0 sc0 ls0 ws0">Okres  leasingu  obe<span class="_ _1"></span>jmuje  nieodwołalny  okres  leasingu  wraz  z  okres<span class="_ _1"></span>ami,  w  których  istnieje  opcja  przedłużen<span class="_ _1"></span>ia  leasingu  (jeżeli  m<span class="_ _2"></span>ożna </div><div class="t m0 x1 h2 y220 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">wystarczającą <span class="_ _c"></span>pewnością <span class="_ _c"></span>założyć, <span class="_ _d"></span>że <span class="_ _c"></span>Spółka <span class="_ _2"></span>skorzy<span class="_ _2"></span>sta <span class="_ _2"></span>z <span class="_ _d"></span>tej <span class="_ _2"></span>o<span class="_ _2"></span>pcji) <span class="_ _2"></span>oraz <span class="_ _c"></span>o<span class="_ _2"></span>kresami, <span class="_ _2"></span>w <span class="_ _d"></span>których <span class="_ _2"></span>istnieje <span class="_ _c"></span>opcja <span class="_ _d"></span>wypowiedzenia <span class="_ _2"></span>leasi<span class="_ _c"></span>ngu <span class="_ _c"></span>(jeżeli </span></div><div class="t m0 x1 h2 y221 ff5 fs0 fc0 sc0 ls0 ws0">można z wystarczającą <span class="_ _1"></span>pewnością założyć, <span class="_ _1"></span>że Spółka n<span class="_ _1"></span>ie skorzysta z te<span class="_ _1"></span>j opcji). Skorzystani<span class="_ _1"></span>e przez Spółkę z <span class="_ _1"></span>opcji przedł<span class="_ _2"></span>użenia/wypowiedzen<span class="_ _1"></span>ia </div><div class="t m0 x1 h2 y222 ff5 fs0 fc0 sc0 ls0 ws0">leasingu <span class="_ _2"></span>powinno <span class="_ _2"></span>uwzględniać <span class="_ _2"></span>wszystkie i<span class="_ _2"></span>stotne fakty <span class="_ _c"></span>i <span class="_ _2"></span>okoliczności <span class="_ _2"></span>znane <span class="_ _2"></span>i <span class="_ _2"></span>kontrolowane <span class="_ _2"></span>przez <span class="_ _2"></span>Spółkę. <span class="_ _d"></span>W <span class="_ _2"></span>przypadku umów <span class="_ _2"></span>zaw<span class="_ _2"></span>artych na<span class="_ _2"></span> </div><div class="t m0 x1 h2 y223 ff5 fs0 fc0 sc0 ls0 ws0">czas nieokreślony, Spółka przyjmuje okres wypowiedzenia jako nieodwołalny okres leasi<span class="_ _1"></span>ngu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y224 ff1 fs0 fc0 sc0 ls0 ws0">Leasing u leasingodawcy </div><div class="t m0 x1 h2 y225 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _6"></span>klasyfikuje <span class="_ _1"></span>każdy <span class="_ _6"></span>z<span class="_ _2"></span>e <span class="_ _6"></span>swoich <span class="_ _6"></span>lea<span class="_ _2"></span>singów <span class="_ _6"></span>jako <span class="_ _1"></span>leasing <span class="_ _6"></span>finansowy <span class="_ _1"></span>lub <span class="_ _6"></span>lea<span class="_ _2"></span>sing <span class="_ _6"></span>operacyjny. <span class="_ _1"></span>Leasing <span class="_ _6"></span>j<span class="_ _2"></span>est <span class="_ _6"></span>klasyfikowany <span class="_ _1"></span>jako <span class="_ _6"></span>l<span class="_ _2"></span><span class="ff1">easing <span class="_ _1"></span>finansowy, </span></div><div class="t m0 x1 h2 y226 ff5 fs0 fc0 sc0 ls0 ws0">gdy <span class="_ _14"> </span>warunki <span class="_ _19"> </span>umowy <span class="_ _19"> </span>przenoszą <span class="_ _19"> </span>zasadniczo <span class="_ _19"> </span>całe <span class="_ _19"> </span>potencjalne <span class="_ _14"> </span>k<span class="_ _2"></span>orzyści <span class="_ _14"> </span>o<span class="_ _2"></span>raz <span class="_ _14"> </span>ryzyko <span class="_ _19"> </span>wynikające <span class="_ _14"> </span>z <span class="_ _19"> </span>posiadania <span class="_ _19"> </span>składnika <span class="_ _19"> </span>ak<span class="_ _2"></span>tyw<span class="_ _2"></span>ów <span class="_ _19"> </span>na </div><div class="t m0 x1 h2 y82 ff5 fs0 fc0 sc0 ls0 ws0">leasingobiorcę. <span class="_ _c"></span>Leasing, <span class="_ _c"></span>przy <span class="_ _c"></span>któ<span class="_ _2"></span>rym <span class="_ _c"></span>znacząca <span class="_ _d"></span>część <span class="_ _c"></span>ryzyka <span class="_ _c"></span>i <span class="_ _d"></span>pożytków <span class="_ _c"></span>pozostaje <span class="_ _c"></span>udziałem <span class="_ _c"></span>leasingodawc<span class="_ _2"></span>y <span class="_ _c"></span>(finansującego) <span class="_ _c"></span>stanow<span class="_ _2"></span><span class="ff1">i <span class="_ _d"></span>leasing<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y227 ff1 fs0 fc0 sc0 ls0 ws0">operacyjny. </div><div class="t m0 x1 h2 y228 ff5 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _16"> </span>lea<span class="_ _2"></span>sing <span class="_ _16"> </span>z<span class="_ _2"></span>ostał <span class="_ _1d"> </span>zaklasyfikowany <span class="_ _1d"> </span>jako <span class="_ _1d"> </span>leasing <span class="_ _1d"> </span>finansowy, <span class="_ _1d"> </span>w <span class="_ _1d"> </span>dacie <span class="_ _1d"> </span>rozpoc<span class="_ _2"></span>zęcia <span class="_ _1d"> </span>leasing<span class="_ _1"></span>odawca <span class="_ _14"> </span>ujmuje <span class="_ _16"> </span>aktywa <span class="_ _14"> </span>oddane <span class="_ _16"> </span>w<span class="_ _2"></span> <span class="_ _1d"> </span>leasin<span class="_ _2"></span><span class="ff1 ls1a">g </span></div><div class="t m0 x1 h2 y229 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">sprawozdaniu z sytuacji finansowej i prezentuje je jako należność w kwocie równej inwestycji le<span class="_ _1"></span>asingowej netto.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y22a ff5 fs0 fc0 sc0 ls0 ws0">Inwestycję <span class="_ _2"></span>leasingową <span class="_ _c"></span>netto <span class="_ _c"></span>wycenia <span class="_ _c"></span>się <span class="_ _c"></span>pocz<span class="_ _2"></span>ątkowo <span class="_ _2"></span>w <span class="_ _c"></span>wysokości <span class="_ _2"></span>zdyskontowanych <span class="_ _c"></span>przyszłych <span class="_ _c"></span>opł<span class="_ _2"></span>at <span class="_ _2"></span>za <span class="_ _c"></span>prawo <span class="_ _c"></span>do <span class="_ _c"></span>użytkow<span class="_ _2"></span>ania <span class="_ _2"></span>skład<span class="_ _c"></span><span class="ff1">nika </span></div><div class="t m0 x1 h2 y22b ff5 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _1"></span>w <span class="_ _6"></span>okresie <span class="_ _6"></span>trwania<span class="_ _2"></span> <span class="_ _6"></span>leasingu. <span class="_ _1"></span>Do <span class="_ _6"></span>opłat <span class="_ _1"></span>tych <span class="_ _1"></span>należą: <span class="_ _6"></span>opłaty <span class="_ _1"></span>stałe <span class="_ _1"></span>(w <span class="_ _6"></span>tym <span class="_ _1"></span>zasadniczo <span class="_ _1"></span>stałe) <span class="_ _6"></span>pomniejszone <span class="_ _1"></span>o <span class="_ _6"></span>z<span class="_ _2"></span>achęty <span class="_ _6"></span>leasin<span class="_ _2"></span><span class="ff1">gow<span class="_ _2"></span>e, <span class="_ _6"></span>zmienne </span></div><div class="t m0 x1 h2 y22c ff5 fs0 fc0 sc0 ls0 ws0">opłaty <span class="_ _1"></span>zależne <span class="_ _6"></span>o<span class="_ _2"></span>d <span class="_ _6"></span>indeksu lub <span class="_ _6"></span>sta<span class="_ _2"></span>wki, <span class="_ _1"></span>gwarantowane <span class="_ _6"></span>wartości końcowe, <span class="_ _6"></span>cena opcji <span class="_ _6"></span>kupna <span class="_ _1"></span>oraz <span class="_ _1"></span>kary <span class="_ _1"></span>za wyp<span class="_ _1"></span>owiedzenie <span class="_ _6"></span>l<span class="_ _2"></span>easingu <span class="_ _6"></span>(je<span class="_ _2"></span>że<span class="_ _2"></span>li <span class="_ _1"></span>umowa </div><div class="t m0 x1 h2 y22d ff5 fs0 fc0 sc0 ls0 ws0">leasingu <span class="_ _c"></span>przewiduje <span class="_ _c"></span>opcję <span class="_ _c"></span>kupna<span class="_ _2"></span> <span class="_ _c"></span>lub <span class="_ _c"></span>kary <span class="_ _c"></span>za <span class="_ _d"></span>wypowiedzenie <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _c"></span>gdy <span class="_ _c"></span>wykonanie <span class="_ _c"></span>opcji <span class="_ _c"></span>ku<span class="_ _2"></span>pna <span class="_ _2"></span>l<span class="_ _2"></span>ub <span class="_ _c"></span>wypowiedzenie <span class="_ _d"></span><span class="ff1">umowy <span class="_ _d"></span>jest <span class="_ _2"></span>racj<span class="_ _2"></span>onalnie </span></div><div class="t m0 x1 h2 y22e ff5 fs0 fc0 sc0 ls0 ws0">pewne).  Leasingodawca  stosuje  stopę  procentową  leasi<span class="_ _1"></span>ngu  w  celu  wyceny  inwestycji  leasingowej  netto,  a  w  przypadku<span class="_ _1"></span>  subleasingu<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y22f ff5 fs0 fc0 sc0 ls0 ws0">leasingodawca <span class="_ _e"> </span>pośredni <span class="_ _f"> </span>stosuje <span class="_ _f"> </span>stopę <span class="_ _e"> </span>dyskon<span class="_ _2"></span>tową <span class="_ _e"> </span>zastoso<span class="_ _2"></span>waną <span class="_ _e"></span>w <span class="_ _f"> </span>leasingu <span class="_ _e"></span>głównym <span class="_ _f"> </span>(jeżeli <span class="_ _e"> </span>stop<span class="_ _2"></span>y <span class="_ _e"> </span>procentowej <span class="_ _f"> </span>su<span class="_ _2"></span>bleasingu <span class="_ _f"> </span>nie <span class="_ _e"> </span>mo<span class="_ _2"></span>żna<span class="_ _1"></span> </div><div class="t m0 x1 h2 y230 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">łatwością ustalić). W dacie rozpoczęcia leasingu, le<span class="_ _1"></span>asingodawca ujmuje następujące kwoty: przychody w wysoko<span class="_ _2"></span>ści zdyskontowan<span class="_ _1"></span>e<span class="_ _2"></span><span class="ff1">j </span></span></div><div class="t m0 x1 h2 y231 ff5 fs0 fc0 sc0 ls0 ws0">wartości bieżącej przyszłych <span class="_ _2"></span>opłat leasingowych, koszt <span class="_ _2"></span>sprzedaży w w<span class="_ _2"></span>ysokości wartości bilansowej <span class="_ _2"></span>leasingowanego składnika akt<span class="_ _2"></span>yw<span class="_ _2"></span>ów o<span class="_ _2"></span>raz<span class="_ _1"></span> </div><div class="t m0 x1 h2 y1f0 ff5 fs0 fc0 sc0 ls0 ws0">zysk/strata <span class="_ _e"> </span>ze <span class="_ _f"> </span>sprzedaży <span class="_ _f"> </span>(stanowiące <span class="_ _f"> </span>różnicę <span class="_ _f"> </span>między <span class="_ _e"> </span>przychoda<span class="_ _2"></span>mi <span class="_ _e"></span>i <span class="_ _f"> </span>kosztami <span class="_ _e"> </span>sprze<span class="_ _2"></span>daży). <span class="_ _e"> </span>Na <span class="_ _f"> </span>kolejne <span class="_ _e"> </span>okresy <span class="_ _f"> </span>sprawo<span class="_ _2"></span>zdawcze <span class="_ _e"> </span>in<span class="_ _2"></span>w<span class="_ _2"></span>estycję<span class="_ _1"></span> </div><div class="t m0 x1 h2 y232 ff5 fs0 fc0 sc0 ls0 ws0">leasingową <span class="_ _2"></span>netto <span class="_ _c"></span>wycenia <span class="_ _c"></span>się <span class="_ _2"></span>z <span class="_ _c"></span>wykorzystaniem <span class="_ _2"></span>efektywnej <span class="_ _c"></span>stopy <span class="_ _c"></span>procentowej, <span class="_ _2"></span>z <span class="_ _c"></span>uwzględnieniem <span class="_ _c"></span>zmiany <span class="_ _c"></span>kursów <span class="_ _2"></span>walut <span class="_ _c"></span>obcych <span class="_ _2"></span>na <span class="_ _c"></span>te<span class="_ _2"></span><span class="ff1"> <span class="_ _c"></span>dni. </span></div><div class="t m0 x1 h2 y233 ff5 fs0 fc0 sc0 ls0 ws0">Wartość inwestycji leasingowej netto jest ponadto aktualizowana o zmiany umowy leasingu<span class="_ _1"></span>.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y234 ff5 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _d"></span>leasing <span class="_ _e"> </span>został <span class="_ _e"> </span>zaklasyfikowany <span class="_ _e"> </span>jako <span class="_ _e"> </span>leasing <span class="_ _e"></span>operacyjny, <span class="_ _e"></span>opłaty <span class="_ _e"></span>leasingowe <span class="_ _d"></span>ujmo<span class="_ _2"></span>wane <span class="_ _d"></span>są <span class="_ _e"> </span>jako <span class="_ _e"> </span>przychód <span class="_ _e"> </span>w <span class="_ _e"> </span>rachunku <span class="_ _e"></span>zysków  <span class="ff1">i <span class="_ _d"></span>strat </span></div><div class="t m0 x1 h2 y235 ff5 fs0 fc0 sc0 ls0 ws0">metodą <span class="_ _d"></span>liniową <span class="_ _d"></span>przez <span class="_ _d"></span>o<span class="_ _2"></span>kres <span class="_ _d"></span>trwania <span class="_ _d"></span>umowy <span class="_ _d"></span>leasingu. <span class="_ _d"></span>W <span class="_ _d"></span>kosztach <span class="_ _d"></span>natomiast <span class="_ _e"></span>ujmuje <span class="_ _d"></span>się <span class="_ _d"></span>koszty, <span class="_ _e"></span>łącznie <span class="_ _d"></span>z <span class="_ _d"></span>amortyzacją <span class="_ _e"></span>poniesione<span class="ff1"> <span class="_ _e"></span>w <span class="_ _d"></span>celu </span></div><div class="t m0 x1 h2 y236 ff5 fs0 fc0 sc0 ls0 ws0">uzyskania dochodów z tytułu leasingu operacyjnego. Do składni<span class="_ _1"></span>ków<span class="_ _2"></span> aktywów objętych leasi<span class="_ _1"></span>ngiem operacyjnym stosuje się MSR 36.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y237 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y238 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">15<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">Inwestycje w jednostki zależne<span class="ff1"> </span></div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _d"></span>inwe<span class="_ _2"></span>stycje <span class="_ _d"></span>w <span class="_ _f"> </span>jednostki <span class="_ _e"></span>zależne <span class="_ _e"></span>zostały <span class="_ _f"> </span>uznane <span class="_ _d"></span>z<span class="_ _2"></span>a <span class="_ _e"></span>instrumenty <span class="_ _d"></span>ka<span class="_ _2"></span>pitałowe <span class="_ _e"></span>w <span class="_ _e"> </span>związku <span class="_ _e"> </span>z <span class="_ _f"> </span>czym, <span class="_ _e"></span>o <span class="_ _e"> </span>ile <span class="_ _e"> </span>nie <span class="_ _e"> </span>są <span class="_ _e"> </span>klasyfikow<span class="_ _2"></span>an<span class="_ _2"></span><span class="ff1">e <span class="_ _e"> </span>jako<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">przeznaczone do sprzedaży, wycenia się<span class="_ _1"></span> przy użyciu metody praw wł<span class="_ _2"></span>asności.<span class="ff1"> </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">Cenę nabycia <span class="_ _2"></span>udziałów, <span class="_ _2"></span>akcji <span class="_ _2"></span>lub c<span class="_ _2"></span>ertyfikatów stanowi <span class="_ _2"></span>ich wartość<span class="_ _2"></span> godziwa <span class="_ _2"></span>ustalona <span class="_ _2"></span>na dzi<span class="_ _2"></span>eń transakcji <span class="_ _2"></span>nabycia. <span class="_ _2"></span>Na koniec <span class="_ _2"></span>każ<span class="_ _2"></span><span class="ff1">d<span class="_ _2"></span>ego <span class="_ _2"></span>okresu </span></div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">rozliczeniowego, <span class="_ _1"></span>ale <span class="_ _6"></span>nie rzadzie<span class="_ _1"></span>j <span class="_ _1"></span>niż <span class="_ _1"></span>na <span class="_ _1"></span>koniec <span class="_ _1"></span>kwartału, <span class="_ _6"></span>w<span class="_ _2"></span>artość <span class="_ _6"></span>inwestycji <span class="_ _1"></span>jest <span class="_ _6"></span>uaktualniona o <span class="_ _6"></span>udział w <span class="_ _6"></span>zyskach/strat<span class="_ _2"></span>ach <span class="_ _1"></span>podmiotu <span class="_ _1"></span>zależnego </div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">w proporcji przynależnej udziałowcowi (Spółce), a wynikającej z ilości posiadan<span class="_ _1"></span>ych udziałów dających prawo do udziału w zyska<span class="_ _2"></span><span class="ff1">ch/stratach. </span></div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>inwestycji <span class="_ _6"></span>jest zwiększana <span class="_ _6"></span>o<span class="_ _2"></span> <span class="_ _6"></span>w<span class="_ _2"></span>artość <span class="_ _6"></span>w<span class="_ _2"></span>noszonych <span class="_ _6"></span>w<span class="_ _2"></span>kładów <span class="_ _6"></span>pieniężnych <span class="_ _1"></span>lub n<span class="_ _1"></span>iepieniężnych <span class="_ _1"></span>oraz <span class="_ _1"></span>zmniejszana <span class="_ _1"></span>o <span class="_ _1"></span>wartość <span class="_ _1"></span>wyp<span class="_ _2"></span>łaconych </div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">dywidend lub umorzonych kapitałów/certyfikatów. <span class="ff1"> </span></div><div class="t m0 x1 h2 y1cc ff5 fs0 fc0 sc0 ls0 ws0">Zysk <span class="_ _e"> </span>/ <span class="_ _f"> </span>strata <span class="_ _f"> </span>powstała <span class="_ _f"> </span>na <span class="_ _e"> </span>transakcji <span class="_ _f"> </span>zbycia <span class="_ _f"> </span>(cena <span class="_ _f"> </span>sprzedaży <span class="_ _e"> </span>pomniejszona <span class="_ _f"> </span>o <span class="_ _f"> </span>wartość <span class="_ _f"> </span>ujętą <span class="_ _e"> </span>wg <span class="_ _f"> </span>metody <span class="_ _e"> </span>praw <span class="_ _f"> </span>wł<span class="_ _2"></span>asności) <span class="_ _e"></span>jest <span class="_ _e"> </span>ujmow<span class="_ _c"></span><span class="ff1">ana </span></div><div class="t m0 x1 h2 y1cd ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">sprawozdaniu z rachunku zysków lub strat w przychodach finansowych jako wynik na zbyciu udziałów w jedn<span class="_ _1"></span>ostkach zależnych.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1ce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1cf ff1 fs0 fc0 sc0 ls0 ws0">Instrumenty finansowe </div><div class="t m0 x1 h2 y1d0 ff5 fs0 fc0 sc0 ls0 ws0">Spółka klasyfikuje Instrumenty finansowe na n<span class="_ _1"></span>astępujące kategorie:<span class="ff1"> </span></div><div class="t m0 x1 h2 y239 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">wyceniane według<span class="_ _1"></span> zamortyzowanego kosztu,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y23a ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">wyceniane w wartości godziwej przez pozostałe całkowite dochod<span class="_ _1"></span>y,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1a8 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">wyceniane w wartości godziwej przez wynik fin<span class="_ _1"></span>ansowy.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y23b ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>kwalifikuje <span class="_ _c"></span>aktywa <span class="_ _c"></span>fina<span class="_ _2"></span>nsowe <span class="_ _2"></span>do <span class="_ _c"></span>odpowiedniej <span class="_ _c"></span>kategorii <span class="_ _c"></span>w <span class="_ _c"></span>zależności <span class="_ _c"></span>od <span class="_ _c"></span>modelu <span class="_ _c"></span>bizneso<span class="_ _2"></span>wego <span class="_ _2"></span>zarządzania <span class="_ _c"></span>aktywami <span class="_ _c"></span>finanso<span class="_ _c"></span><span class="ff1">wymi </span></div><div class="t m0 x1 h2 y23c ff5 fs0 fc0 sc0 ls0 ws0">oraz od charakterystyki umownych przepływów pieni<span class="_ _1"></span>ężnych dla danego składnika aktywów finansowych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y64 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _f"> </span>finansowe <span class="_ _f"> </span>w<span class="_ _2"></span>yceniane <span class="_ _f"> </span>według <span class="_ _15"> </span>zamortyzowanego <span class="_ _15"> </span>kosztu<span class="_ _2"></span><span class="ff1"> <span class="_ _f"> </span></span>są  to <span class="_ _e"> </span>instrumenty  dłużne <span class="_ _f"> </span>utrzymywane <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>celu <span class="_ _f"> </span>ściąg<span class="_ _2"></span>nięcia <span class="_ _f"> </span>umow<span class="_ _2"></span>nych<span class="_ _1"></span> </div><div class="t m0 x1 h2 y1ac ff5 fs0 fc0 sc0 ls0 ws0">przepływów, <span class="_ _2"></span>które <span class="_ _c"></span>obejmują <span class="_ _2"></span>wyłącznie <span class="_ _c"></span>spłaty <span class="_ _2"></span>kapitału <span class="_ _c"></span>i <span class="_ _2"></span>ods<span class="_ _2"></span>etek. <span class="_ _2"></span>Spółka <span class="_ _c"></span>do <span class="_ _2"></span>aktywów <span class="_ _c"></span>wycenianych <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>zamortyzowanym <span class="_ _2"></span>koszc<span class="_ _2"></span>ie <span class="_ _2"></span>klasyf<span class="_ _c"></span><span class="ff1">ikuje </span></div><div class="t m0 x1 h2 yde ff5 fs0 fc0 sc0 ls0 ws0">należności <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _e"></span>tytułu <span class="_ _e"> </span>dostaw <span class="_ _e"> </span>i <span class="_ _f"> </span>usług, <span class="_ _e"> </span>poż<span class="_ _2"></span>yczki <span class="_ _e"></span>udzielone, <span class="_ _e"></span>nal<span class="_ _2"></span>eżności <span class="_ _e"> </span>z <span class="_ _e"> </span>tytułu <span class="_ _e"> </span>w<span class="_ _2"></span>adiów <span class="_ _e"></span>i <span class="_ _e"></span>kaucji, <span class="_ _e"> </span>poz<span class="_ _2"></span>ostałe <span class="_ _e"></span>należności <span class="_ _e"></span>finansowe <span class="_ _e"> </span>ora<span class="_ _2"></span>z <span class="_ _e"></span>środki </div><div class="t m0 x1 h2 y23d ff5 fs0 fc0 sc0 ls0 ws0">pieniężne  i <span class="_ _1d"> </span>ich <span class="_ _16"> </span>ekwiwalenty <span class="_ _16"> </span>z <span class="_ _16"> </span>wyjątkiem<span class="ff1"> <span class="_ _1d"> </span></span>jednostek  uczestnict<span class="_ _2"></span>wa <span class="_ _16"> </span>funduszy <span class="_ _16"> </span>inwestycyjnych. <span class="_ _16"> </span>Aktywa <span class="_ _16"> </span>finansowe <span class="_ _16"> </span>wyceniane <span class="_ _16"> </span>są <span class="_ _16"> </span>w<span class="_ _2"></span>edłu<span class="ff1 ls1b">g </span></div><div class="t m0 x1 h2 y23e ff5 fs0 fc0 sc0 ls0 ws0">zamortyzowanego <span class="_ _d"></span>kosztu <span class="_ _d"></span>przy <span class="_ _d"></span>użyciu <span class="_ _c"></span>metody <span class="_ _d"></span>efektywnej <span class="_ _d"></span>stopy <span class="_ _d"></span>procentowej. <span class="_ _d"></span>Należności <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _d"></span>dostaw <span class="_ _d"></span>i <span class="_ _d"></span>usług <span class="_ _d"></span>po <span class="_ _d"></span>początkowym <span class="_ _d"></span>uję<span class="_ _2"></span><span class="ff1">ciu </span></div><div class="t m0 x1 h2 y23f ff5 fs0 fc0 sc0 ls0 ws0">wycenia <span class="_ _c"></span>się <span class="_ _c"></span>w <span class="_ _c"></span>w<span class="_ _2"></span>ysokości <span class="_ _c"></span>zamortyzowanego <span class="_ _c"></span>kosztu <span class="_ _c"></span>przy <span class="_ _c"></span>zastosowaniu <span class="_ _c"></span>metody <span class="_ _c"></span>efektywnej <span class="_ _c"></span>stopy <span class="_ _d"></span>procentowej, <span class="_ _c"></span>z <span class="_ _c"></span>uwzględnieniem <span class="_ _c"></span>odpisó<span class="_ _2"></span><span class="ff1 ls14">w </span></div><div class="t m0 x1 h2 y1b0 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">tytułu <span class="_ _16"> </span>utraty <span class="_ _16"> </span>wartości, <span class="_ _16"> </span>przy <span class="_ _1d"> </span>czym <span class="_ _16"> </span>należności <span class="_ _16"> </span>z <span class="_ _16"> </span>tytułu <span class="_ _16"> </span>dostaw <span class="_ _1d"> </span>i <span class="_ _16"> </span>usług <span class="_ _16"> </span>z <span class="_ _16"> </span>datą <span class="_ _16"> </span>zapadalności <span class="_ _16"> </span>p<span class="_ _2"></span>oniżej <span class="_ _16"> </span>12 <span class="_ _16"> </span>miesięcy <span class="_ _16"> </span>od <span class="_ _16"> </span>dnia <span class="_ _1d"> </span>powstani<span class="_ _2"></span></span><span class="lsc">a </span></div><div class="t m0 x1 h2 y1b1 ff1 fs0 fc0 sc0 ls0 ws0">(tj. <span class="ff5">niezawierające <span class="_ _f"> </span>elementu <span class="_ _15"> </span>finansowania)  i <span class="_ _e"> </span>n<span class="_ _2"></span>ieprzekazywane <span class="_ _f"> </span>do  faktoring<span class="_ _1"></span>u,  ni<span class="_ _1"></span>e  p<span class="_ _1"></span>odlegają <span class="_ _15"> </span>dyskontowaniu <span class="_ _f"> </span>i<span class="_ _2"></span> <span class="_ _f"> </span>są <span class="_ _15"> </span>wyceniane <span class="_ _f"> </span>w  wart<span class="_ _2"></span>ości </span></div><div class="t m0 x1 h2 y1b2 ff1 fs0 fc0 sc0 ls0 ws0">nominalnej. </div><div class="t m0 x1 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y241 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa finansowe wyceniane w wartości godziwej przez pozostałe całkowite dochody<span class="ff1"> to: </span></div><div class="t m0 x1 h2 y242 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">instrumenty <span class="_ _2"></span>dłużne <span class="_ _c"></span>z <span class="_ _c"></span>których <span class="_ _c"></span>przepływy <span class="_ _2"></span>stanowią <span class="_ _c"></span>wyłącznie <span class="_ _2"></span>płatności <span class="_ _c"></span>kapitału <span class="_ _2"></span>i <span class="_ _c"></span>odsetek, <span class="_ _c"></span>a <span class="_ _c"></span>które <span class="_ _2"></span>są <span class="_ _c"></span>utrzymywane <span class="_ _2"></span>w <span class="_ _c"></span>celu <span class="_ _c"></span>ściągni<span class="_ _2"></span>ęcia </span></span></div><div class="t m0 x4b h2 y243 ff5 fs0 fc0 sc0 ls0 ws0">umownych przepływów i w celu sprzedaży,<span class="ff1"> </span></div><div class="t m0 x1 h2 y244 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">inwestycje w instrumenty kap<span class="_ _1"></span>itałow<span class="_ _2"></span>e.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y245 ff5 fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _6"></span>w<span class="_ _2"></span>artości <span class="_ _6"></span>bilansowej są <span class="_ _6"></span>ujmo<span class="_ _2"></span>wane <span class="_ _6"></span>przez pozostałe <span class="_ _6"></span>całkowite <span class="_ _1"></span>dochody, z <span class="_ _6"></span>wyjątkiem<span class="ff1"> </span>zysków <span class="_ _6"></span>i str<span class="_ _1"></span>at <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>utraty <span class="_ _6"></span>wartości, przychodów </div><div class="t m0 x1 h2 y246 ff5 fs0 fc0 sc0 ls0 ws0">z <span class="_ _f"> </span>tytułu  ods<span class="_ _1"></span>etek <span class="_ _f"> </span>oraz  r<span class="_ _1"></span>óżnic  <span class="ff1">kur<span class="_ _1"></span>sowych<span class="ff5">, <span class="_ _15"> </span>a <span class="_ _f"> </span>także  d<span class="_ _1"></span>ywidend, <span class="_ _f"> </span>które <span class="_ _f"> </span>ujmuje  s<span class="_ _1"></span>ię <span class="_ _f"> </span>w  wyniku<span class="_ _1"></span> <span class="_ _f"> </span>finanso<span class="_ _2"></span>wym. <span class="_ _f"> </span>Spółka <span class="_ _f"> </span>do  aktywów <span class="_ _e"> </span>wyc<span class="_ _2"></span>en<span class="_ _1"></span>ianych </span></span></div><div class="t m0 x1 h2 y247 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">wartości  godziwej  przez  pozostałe  całkowite  dochody  klasyfikuje  w  momencie  p<span class="_ _1"></span>oczątkowego  ujęcia  akcje  i  udziały  w  jednostkach </span></div><div class="t m0 x1 h2 y248 ff5 fs0 fc0 sc0 ls0 ws0">pozostałych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y85 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _1"></span>sowe wyceniane <span class="_ _1"></span>w wartości <span class="_ _1"></span>godziwej przez <span class="_ _1"></span>wynik fin<span class="_ _1"></span>ansowy<span class="ff1"> </span>są to <span class="_ _1"></span>instrumenty fin<span class="_ _1"></span>ansowe, które nie<span class="_ _1"></span> spełniają <span class="_ _1"></span>kryteriów <span class="_ _1"></span>wyceny </div><div class="t m0 x1 h2 y249 ff5 fs0 fc0 sc0 ls0 ws0">według zamortyzowanego <span class="_ _2"></span>kosztu lub w<span class="_ _2"></span> wartości <span class="_ _2"></span>godziwej przez poz<span class="_ _2"></span>ostałe całkowite dochody. <span class="_ _2"></span>Spółka do <span class="_ _2"></span>aktywów wycenianych w <span class="_ _2"></span>wart<span class="_ _2"></span>ości </div><div class="t m0 x1 h2 y24a ff1 fs0 fc0 sc0 ls0 ws0">godziwej <span class="_ _d"></span>przez <span class="_ _d"></span>wynik <span class="_ _d"></span>fina<span class="_ _2"></span>nsowy <span class="_ _d"></span>klasyfikuje <span class="_ _d"></span>instrumenty <span class="_ _d"></span>poc<span class="_ _2"></span>h<span class="ff5">odne, <span class="_ _d"></span>należności <span class="_ _d"></span>han<span class="_ _2"></span>dlowe <span class="_ _d"></span>podlegające <span class="_ _d"></span>faktoringowi, <span class="_ _e"></span>gdy <span class="_ _d"></span>warunki <span class="_ _e"></span>umowy </span></div><div class="t m0 x1 h2 y24b ff5 fs0 fc0 sc0 ls0 ws0">faktoringowej  sku<span class="_ _1"></span>tkują  zaprzestaniem <span class="_ _15"> </span>ujmowania  należności <span class="_ _f"> </span>o<span class="_ _2"></span>raz  pożyczki, <span class="_ _f"> </span>które  nie  sp<span class="_ _1"></span>ełniają  testu <span class="_ _15"> </span>SPPI  i <span class="_ _15"> </span>dywidendy  or<span class="_ _2"></span><span class="ff1">az  jedn<span class="_ _1"></span>ostki </span></div><div class="t m0 x1 h2 y24c ff5 fs0 fc0 sc0 ls0 ws0">uczestnictwa <span class="_ _d"></span>funduszy <span class="_ _e"> </span>inwestycyjnych. <span class="_ _e"> </span>W <span class="_ _e"></span>przypadku <span class="_ _e"></span>jednostek <span class="_ _e"></span>uczestnictwa <span class="_ _d"></span>wartość <span class="_ _e"> </span>godziwa <span class="_ _e"> </span>jest <span class="_ _e"></span>ustalona <span class="_ _e"></span>w <span class="_ _e"></span>oparciu <span class="_ _d"></span>o <span class="_ _e"> </span>cen<span class="_ _2"></span>ę <span class="_ _d"></span>jedno<span class="_ _c"></span><span class="ff1">stki </span></div><div class="t m0 x1 h2 y24d ff5 fs0 fc0 sc0 ls0 ws0">uczestnictwa, ogłoszoną przez towarzystwo funduszy inwestycyjnych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y24e ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _2"></span>finansowe <span class="_ _2"></span>wyc<span class="_ _2"></span>eniane<span class="_ _1"></span> <span class="_ _2"></span>w <span class="_ _c"></span>wartości <span class="_ _2"></span>godziwej <span class="_ _c"></span>przez <span class="_ _2"></span>wynik <span class="_ _2"></span>finansowy<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>są <span class="_ _c"></span>wyceniane <span class="_ _2"></span>z <span class="_ _2"></span>uwzględnieniem <span class="_ _2"></span>ich <span class="_ _2"></span>wartości <span class="_ _c"></span>rynkowej <span class="_ _2"></span>na </div><div class="t m0 x1 h2 y24f ff5 fs0 fc0 sc0 ls0 ws0">dzień bilansowy bez uwzględnienia ko<span class="_ _2"></span>sztów transakcji sprzedaży. Zmiany w w<span class="_ _2"></span>artości godziwej tych ins<span class="_ _1"></span>trumentów są <span class="_ _2"></span>ujmowane w ra<span class="_ _2"></span><span class="ff1">chunku </span></div><div class="t m0 x1 h2 y250 ff5 fs0 fc0 sc0 ls0 ws0">zysków  i <span class="_ _f"> </span>strat  jako <span class="_ _f"> </span>koszty  lub<span class="_ _1"></span>  przychody <span class="_ _f"> </span>finansowe.  S<span class="_ _1"></span>półka  do <span class="_ _f"> </span>zobowi<span class="_ _2"></span>ązań  wycenianych<span class="_ _1"></span>  w <span class="_ _f"> </span>wartości  godziwej <span class="_ _f"> </span>przez  wynik <span class="_ _f"> </span>finansowy </div><div class="t m0 x1 h2 y251 ff5 fs0 fc0 sc0 ls0 ws0">klasyfikuje zobowiązania z tytułu instrumen<span class="_ _1"></span>tów pochodnych niewyznacz<span class="_ _2"></span>onych dla celów rachunkow<span class="_ _1"></span>ości zabezpieczeń.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y252 ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _1f"> </span>finansowe <span class="_ _17"> </span>wyceniane<span class="_ _1"></span> <span class="_ _1f"> </span>według <span class="_ _17"> </span>zamortyzowanego <span class="_ _1f"> </span>kosztu<span class="_ _2"></span><span class="ff1"> <span class="_ _1f"> </span></span>są <span class="_ _17"> </span>to <span class="_ _1f"> </span>zobowiązania <span class="_ _1f"> </span>niebędące <span class="_ _1f"> </span>instrumentami <span class="_ _1f"> </span>finansow<span class="_ _2"></span>ymi </div><div class="t m0 x1 h2 y253 ff5 fs0 fc0 sc0 ls0 ws0">wycenianymi <span class="_ _2"></span>w <span class="_ _c"></span>wartości <span class="_ _c"></span>godziwej <span class="_ _c"></span>przez <span class="_ _2"></span>w<span class="_ _2"></span>ynik <span class="_ _2"></span>finansowy. <span class="_ _c"></span>Są <span class="_ _2"></span>w<span class="_ _2"></span>ycen<span class="_ _1"></span>iane <span class="_ _2"></span>według <span class="_ _c"></span>zamo<span class="_ _2"></span>rtyzowanego <span class="_ _2"></span>kosztu <span class="_ _c"></span>przy <span class="_ _c"></span>użyciu <span class="_ _2"></span>metody <span class="_ _c"></span>efektywn<span class="_ _2"></span><span class="ff1">ej </span></div><div class="t m0 x1 h2 y254 ff5 fs0 fc0 sc0 ls0 ws0">stopy <span class="_ _6"></span>procentowej. S<span class="_ _1"></span>półka <span class="_ _1"></span>do <span class="_ _6"></span>zobowiązań <span class="_ _1"></span>wycenianych <span class="_ _6"></span>w <span class="_ _1"></span>zamortyzowanym <span class="_ _6"></span>ko<span class="_ _2"></span>szcie <span class="_ _1"></span>klasyfikuje <span class="_ _6"></span>zobowiąz<span class="_ _2"></span>ania <span class="_ _6"></span>z <span class="_ _1"></span>tytułu <span class="_ _6"></span>dostaw <span class="_ _1"></span>i <span class="_ _6"></span>usług, <span class="_ _1"></span>kredyty, </div><div class="t m0 x1 h2 y13f ff5 fs0 fc0 sc0 ls0 ws0">pożyczki, zobowiązania z tytułu wyemitowanych obligacji oraz z tytułu leasingu<span class="_ _1"></span>.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y255 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y256 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">16<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">Utrata wartości instrumentów finansowych<span class="ff1"> </span></div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">Spółka stosuje <span class="_ _2"></span>MSSF <span class="_ _2"></span>nr 9, <span class="_ _2"></span>który d<span class="_ _2"></span>efiniuje model <span class="_ _2"></span>utraty wartości <span class="_ _2"></span>aktywów <span class="_ _2"></span>finansowych w<span class="_ _2"></span> oparciu o <span class="_ _2"></span>oczekiwane <span class="_ _2"></span>straty kredytowe. <span class="_ _d"></span>Na każdy </div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">dzień bilansowy jednostka dokonuje oceny oczekiwanych strat kredytowych niezależn<span class="_ _1"></span>ie od tego, czy wystąpiły przesłanki utra<span class="_ _2"></span>ty wartości.<span class="ff1"> </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _2"></span>aktywów <span class="_ _2"></span>ujmowanych <span class="_ _2"></span>według z<span class="_ _2"></span>amortyzowanego <span class="_ _2"></span>kosztu Spółka <span class="_ _2"></span>stosuje <span class="_ _c"></span>niżej <span class="_ _2"></span>wymienione<span class="ff1"> <span class="_ _2"></span></span>modele <span class="_ _2"></span>wyznaczania <span class="_ _2"></span>odpisów <span class="_ _2"></span>z <span class="_ _2"></span>tytułu <span class="_ _2"></span>utraty </div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">wartości dla poszczególnych pozycji.<span class="ff1"> </span></div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">Udzielone pożyc<span class="_ _2"></span>zki <span class="_ _2"></span>oraz należności <span class="_ _2"></span>od <span class="_ _2"></span>jednostek <span class="_ _2"></span>powiązanych <span class="_ _2"></span>i <span class="_ _2"></span>niepowiązanych <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span></span>Spółka <span class="_ _2"></span>dokonuje <span class="_ _2"></span>indywidualnej analizy <span class="_ _2"></span>każdej <span class="_ _2"></span>ekspozycji </div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">przyporządkowując ją do jednego z 3 stopni:<span class="ff1"> </span></div><div class="t m0 x30 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">i) <span class="_ _2"></span>Stopień <span class="_ _2"></span>1 <span class="_ _c"></span>–<span class="ff1"> <span class="_ _c"></span></span>salda, <span class="_ _2"></span>dla <span class="_ _c"></span>których <span class="_ _c"></span>nie <span class="_ _2"></span>nastąpiło <span class="_ _2"></span>znacz<span class="_ _2"></span>ące <span class="_ _2"></span>zwiększenie <span class="_ _2"></span>ryzyka <span class="_ _2"></span>kredytowego <span class="_ _c"></span>od <span class="_ _2"></span>mome<span class="_ _2"></span>ntu <span class="_ _2"></span>początkowego <span class="_ _2"></span>ujęcia <span class="_ _2"></span>i <span class="_ _c"></span>dla <span class="_ _2"></span>kt<span class="_ _2"></span>órych<span class="_ _1"></span> </div><div class="t m0 xa h2 y1cc ff5 fs0 fc0 sc0 ls0 ws0">ustala się oczekiwaną stratę w oparciu o prawdopobieństwo niewypłacalności w ciągu 12 mies<span class="_ _1"></span>ięcy<span class="_ _2"></span><span class="ff1">; </span></div><div class="t m0 x30 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">ii) Stopie<span class="_ _1"></span>ń 2 –<span class="ff1"> <span class="_ _1"></span><span class="ff5">salda, d<span class="_ _1"></span>la których n<span class="_ _1"></span>astąpiło znaczące <span class="_ _1"></span>zwiększenie ryzyka <span class="_ _1"></span>kredytowego od <span class="_ _1"></span>momentu <span class="_ _1"></span>początkowego ujęcia <span class="_ _1"></span>i dla <span class="_ _1"></span>których <span class="_ _1"></span>ustala </span></span></div><div class="t m0 xa h2 y1ce ff5 fs0 fc0 sc0 ls0 ws0">się oczekiwaną stratę w oparciu o prawdopobieństwo nie<span class="_ _1"></span>wypłacalności w ciągu całego okresu kredytowania<span class="_ _2"></span><span class="ff1">; </span></div><div class="t m0 x30 h2 y1cf ff5 fs0 fc0 sc0 ls0 ws0">iii) <span class="_ _e"> </span>Stopień <span class="_ _f"> </span>3 <span class="_ _f"> </span>–<span class="ff1"> <span class="_ _e"> </span></span>salda <span class="_ _f"> </span>ze <span class="_ _f"> </span>stwierdzoną <span class="_ _f"> </span>utratą <span class="_ _e"> </span>w<span class="_ _2"></span>artości<span class="ff1"> <span class="_ _e"></span></span>oraz <span class="_ _f"> </span>salda, <span class="_ _e"></span>dla <span class="_ _e"> </span>któ<span class="_ _2"></span>rych <span class="_ _e"> </span>nie <span class="_ _e"> </span>występuje <span class="_ _e"> </span>i<span class="_ _2"></span>stotne <span class="_ _e"></span>ryzyko <span class="_ _f"> </span>kredytowe <span class="_ _e"> </span>(z<span class="_ _2"></span>e <span class="_ _d"></span>wz<span class="_ _2"></span>ględu<span class="_ _1"></span> <span class="_ _f"> </span>na </div><div class="t m0 xa h2 y1d0 ff5 fs0 fc0 sc0 ls0 ws0">występującą nadwyżkę zobowiązań nad e<span class="_ _1"></span>kspozycją poż<span class="_ _2"></span>yczek i należności).<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d1 ff5 fs0 fc0 sc0 ls0 ws0">Dla eks<span class="_ _1"></span>pozycji zaklasyfikowanych do <span class="_ _1"></span>stopnia 1 <span class="_ _1"></span>lub 2 wiel<span class="_ _1"></span>kość odpisu aktualizującego us<span class="_ _1"></span>talan<span class="ff1">a jest w oparciu o ind<span class="_ _1"></span>ywidualnie ustalony rating, </span></div><div class="t m0 x1 h2 y1d2 ff5 fs0 fc0 sc0 ls0 ws0">profil spłaty oraz ocenę odzysku z tytułu zabezpie<span class="_ _1"></span>czeń.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">Dla ekspozycji <span class="_ _2"></span>zaklasyfikowanych do stopnia 3, kwota <span class="_ _2"></span>odpisu aktualizującego z <span class="_ _2"></span>tytułu utraty wartości <span class="_ _2"></span>równa się różnicy pomięd<span class="_ _c"></span>zy wartością<span class="_ _2"></span> </div><div class="t m0 x1 h2 y1d4 ff5 fs0 fc0 sc0 ls0 ws0">bilansową skład<span class="_ _1"></span>nika aktywów <span class="_ _1"></span>a <span class="_ _1"></span>wartością bie<span class="_ _1"></span>żącą oszacowanych p<span class="_ _1"></span>rzyszłych przep<span class="_ _1"></span>ływów pienię<span class="_ _1"></span>żnych (z <span class="_ _1"></span>wyłączeniem <span class="_ _1"></span>przyszły<span class="_ _2"></span>ch strat <span class="_ _6"></span>z<span class="_ _2"></span> tytu<span class="_ _1"></span>łu </div><div class="t m0 x1 h2 y1d5 ff5 fs0 fc0 sc0 ls0 ws0">nieściągnięcia <span class="_ _2"></span>należności, <span class="_ _2"></span>które <span class="_ _2"></span>nie <span class="_ _2"></span>zostały <span class="_ _2"></span>jeszcze <span class="_ _2"></span>poniesione), <span class="_ _2"></span>zdyskontowanych <span class="_ _2"></span>efektywną <span class="_ _2"></span>stopą <span class="_ _c"></span>procentową. <span class="_ _2"></span>Odwrócenie <span class="_ _2"></span>utwo<span class="_ _c"></span><span class="ff1">rzonych </span></div><div class="t m0 x1 h2 y1d6 ff5 fs0 fc0 sc0 ls0 ws0">odpisów <span class="_ _c"></span>następuję <span class="_ _c"></span>w <span class="_ _c"></span>p<span class="_ _2"></span>rzypadku, <span class="_ _c"></span>gdy <span class="_ _c"></span>wartość <span class="_ _c"></span>bieżąca <span class="_ _d"></span>oszacowanych <span class="_ _c"></span>przyszłych <span class="_ _c"></span>przepływów <span class="_ _d"></span>pieniężnych <span class="_ _2"></span>jest <span class="_ _c"></span>wy<span class="_ _c"></span>ższa <span class="_ _c"></span>o<span class="_ _2"></span>d <span class="_ _2"></span>z<span class="_ _2"></span>aangażowanych </div><div class="t m0 x1 h2 y1d7 ff5 fs0 fc0 sc0 ls0 ws0">aktywów netto oraz planowane jest uzyskanie d<span class="_ _1"></span>odatniego bilansu płatności w okresie najbliższych 12 miesięcy od danego podmiot<span class="ff1 lse">u.<span class="_ _2"></span><span class="ls0"> </span></span></div><div class="t m0 x1 h2 y1d8 ff5 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _d"></span>pi<span class="_ _2"></span>eniężne <span class="_ _d"></span>–<span class="ff1"> <span class="_ _f"> </span></span>Spółka <span class="_ _e"> </span>przepro<span class="_ _2"></span>wadza <span class="_ _e"></span>szacunek <span class="_ _e"></span>odpisów <span class="_ _e"></span>w <span class="_ _e"> </span>oparciu <span class="_ _e"> </span>o <span class="_ _f"> </span>prawdopodobieństwo <span class="_ _e"></span>niewypłacalności <span class="_ _e"></span>ustalone <span class="_ _e"></span>na <span class="_ _e"> </span>po<span class="_ _2"></span>dstawie<span class="_ _1"></span> </div><div class="t m0 x1 h2 y1d9 ff5 fs0 fc0 sc0 ls0 ws0">zewnętrznych ratingów banków.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1da ff5 fs0 fc0 sc0 ls0 ws0">Kwotę <span class="_ _18"> </span>straty/odwrócenia <span class="_ _18"> </span>straty <span class="_ _18"> </span>powstałej <span class="_ _18"> </span>w <span class="_ _18"> </span>wyniku <span class="_ _18"> </span>rozpoznania <span class="_ _18"> </span>utraty <span class="_ _18"> </span>wartości <span class="_ _18"> </span>ujmuje <span class="_ _1b"> </span>się <span class="_ _17"> </span>w <span class="_ _1b"> </span>rachunku <span class="_ _17"> </span>wyników <span class="_ _1b"> </span>w <span class="_ _18"> </span>pozycji </div><div class="t m0 x1 h2 y1db ff5 fs0 fc0 sc0 ls0 ws0">„(Strata)/odwrócenie straty z tytułu utraty wartości aktywów”.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1dc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1dd ff5 fs0 fc0 sc0 ls0 ws0">Należności handlowe<span class="ff1"> </span></div><div class="t m0 x1 h2 y220 ff5 fs0 fc0 sc0 ls0 ws0">Należności <span class="_ _d"></span>z <span class="_ _e"> </span>tytułu <span class="_ _e"></span>dostaw <span class="_ _d"></span>i <span class="_ _e"> </span>usług <span class="_ _e"> </span>są <span class="_ _e"></span>ujmowane <span class="_ _e"></span>i <span class="_ _d"></span>w<span class="_ _2"></span>ykazywane <span class="_ _d"></span>w<span class="_ _2"></span>edług <span class="_ _d"></span>kwot <span class="_ _e"></span>pierwotnie <span class="_ _d"></span>zafakturowanych, <span class="_ _e"> </span>z <span class="_ _e"> </span>uwzględnieniem <span class="_ _d"></span>od<span class="_ _2"></span>pisu <span class="_ _d"></span>n<span class="_ _c"></span><span class="ff1 lsd">a </span></div><div class="t m0 x1 h2 y221 ff5 fs0 fc0 sc0 ls0 ws0">należności. Odp<span class="_ _1"></span>is na <span class="_ _1"></span>należności oszacowywany jest <span class="_ _1"></span>zgodnie z <span class="_ _1"></span>modelem <span class="_ _1"></span>utraty wartości <span class="_ _1"></span>aktywów finans<span class="_ _1"></span>owych w oparciu <span class="_ _1"></span>o oczekiwan<span class="ff1">e straty </span></div><div class="t m0 x1 h2 y222 ff1 fs0 fc0 sc0 ls0 ws0">kredytowe. </div><div class="t m0 x1 h2 y223 ff5 fs0 fc0 sc0 ls0 ws0">W p<span class="_ _1"></span>rzypadku, <span class="_ _1"></span>gdy <span class="_ _1"></span>wpływ wartośc<span class="_ _1"></span>i p<span class="_ _1"></span>ieniądza w <span class="_ _6"></span>czasie jest <span class="_ _6"></span>istotny, wartość <span class="_ _6"></span>należności jest <span class="_ _6"></span>ustalana poprzez <span class="_ _1"></span>zdyskontowanie <span class="_ _1"></span>prog<span class="_ _2"></span><span class="ff1">nozowanych </span></div><div class="t m0 x1 h2 y224 ff5 fs0 fc0 sc0 ls0 ws0">przyszłych <span class="_ _c"></span>przepływów <span class="_ _d"></span>pien<span class="_ _1"></span>iężnych <span class="_ _c"></span>do <span class="_ _d"></span>wartości <span class="_ _c"></span>bieżącej, <span class="_ _c"></span>przy <span class="_ _c"></span>zastoso<span class="_ _2"></span>waniu <span class="_ _2"></span>stopy <span class="_ _d"></span>dyskontowej <span class="_ _2"></span>br<span class="_ _2"></span>utto <span class="_ _c"></span>odzwierciedlającej <span class="_ _c"></span>ak<span class="_ _2"></span><span class="ff1">tualne <span class="_ _d"></span>oceny </span></div><div class="t m0 x1 h2 y225 ff5 fs0 fc0 sc0 ls0 ws0">rynkowe <span class="_ _2"></span>wartości <span class="_ _2"></span>pieniądza <span class="_ _c"></span>w <span class="_ _2"></span>czasie. <span class="_ _2"></span>Jeżeli <span class="_ _2"></span>z<span class="_ _2"></span>astosowana <span class="_ _2"></span>została <span class="_ _c"></span>metoda <span class="_ _2"></span>polegająca <span class="_ _2"></span>na <span class="_ _c"></span>dyskontowaniu, <span class="_ _2"></span>zwiększenie <span class="_ _2"></span>należności <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _d"></span>związku </div><div class="t m0 x1 h2 y226 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">upływem czasu jest ujmowane jako przychody finansowe.</span> </div><div class="t m0 x1 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y227 ff5 fs0 fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="ff1"> </span></div><div class="t m0 x1 h2 y228 ff5 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _1"></span>pieniężne <span class="_ _1"></span>w b<span class="_ _1"></span>anku i <span class="_ _1"></span>w kasie <span class="_ _6"></span>o<span class="_ _2"></span>raz <span class="_ _1"></span>lokaty krótkotermi<span class="_ _1"></span>nowe przechowywane <span class="_ _1"></span>do <span class="_ _1"></span>terminów wymagaln<span class="_ _1"></span>ości, Sp<span class="_ _1"></span>ółka klasyfikuje <span class="_ _6"></span>jak<span class="_ _c"></span><span class="ff1">o aktywa </span></div><div class="t m0 x1 h2 y229 ff5 fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _c"></span>wyceniane <span class="_ _c"></span>w<span class="_ _2"></span> <span class="_ _c"></span>zamortyzo<span class="_ _2"></span>wanym <span class="_ _c"></span>koszcie <span class="_ _d"></span>z <span class="_ _c"></span>uwzględnieniem <span class="_ _c"></span>odpisów <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _c"></span>utraty <span class="_ _c"></span>wartości <span class="_ _d"></span>w <span class="_ _c"></span>o<span class="_ _2"></span>parciu <span class="_ _c"></span>o <span class="_ _d"></span>prawdopodobieńs<span class="_ _2"></span><span class="ff1">two </span></div><div class="t m0 x1 h2 y22a ff5 fs0 fc0 sc0 ls0 ws0">niewypłacalności ustalone na podstawie zewnętr<span class="_ _1"></span>znych ratingów banków.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y22b ff1 fs0 fc0 sc0 ls0 ws0">W przypadku<span class="_ _1"></span> jednostek <span class="_ _1"></span>uczestnictwa w <span class="ff5">funduszach inwestycyjn<span class="_ _1"></span>ych, klasyfikowanych jako aktywa<span class="_ _1"></span> finansowe <span class="_ _1"></span>wyceniane w <span class="_ _1"></span>wartości godziwej<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y22c ff5 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _d"></span>wynik <span class="_ _d"></span>finansowy, <span class="_ _e"></span>wartość <span class="_ _d"></span>godziwa <span class="_ _e"> </span>jest <span class="_ _d"></span>ustalona <span class="_ _d"></span>w<span class="_ _2"></span> <span class="_ _d"></span>oparciu <span class="_ _d"></span>o <span class="_ _e"></span>cenę <span class="_ _d"></span>jednostki <span class="_ _d"></span>ucz<span class="_ _2"></span>estnictwa, <span class="_ _d"></span>ogłoszoną <span class="_ _d"></span>przez <span class="_ _e"></span>towarzystwo <span class="_ _d"></span>fun<span class="_ _2"></span><span class="ff1">duszy </span></div><div class="t m0 x1 h2 y22d ff1 fs0 fc0 sc0 ls0 ws0">inwestycyjnych. </div><div class="t m0 x1 h2 y22e ff5 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _d"></span>pieniężne <span class="_ _d"></span>w <span class="_ _d"></span>walutach <span class="_ _d"></span>o<span class="_ _2"></span>bcych <span class="_ _d"></span>wycenia <span class="_ _d"></span>się <span class="_ _d"></span>na <span class="_ _d"></span>dzień <span class="_ _d"></span>sprawoz<span class="_ _2"></span>dawczy. <span class="_ _d"></span>Do <span class="_ _d"></span>rachunku <span class="_ _d"></span>przepływów <span class="_ _d"></span>pieniężnych <span class="_ _d"></span>przyjmuje <span class="_ _d"></span>się <span class="_ _d"></span>tą <span class="_ _e"></span>sa<span class="_ _2"></span>mą </div><div class="t m0 x1 h2 y22f ff5 fs0 fc0 sc0 ls0 ws0">definicję środków pieniężnych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y257 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y258 ff5 fs0 fc0 sc0 ls0 ws0">Kapitały własne<span class="ff1"> </span></div><div class="t m0 x1 h2 y259 ff5 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _c"></span>akcyjny <span class="_ _d"></span>wycenia <span class="_ _c"></span>się <span class="_ _d"></span>w <span class="_ _d"></span>wartości <span class="_ _c"></span>nominalnej <span class="_ _c"></span>wykaz<span class="_ _2"></span>ywanej <span class="_ _c"></span>w <span class="_ _d"></span>KRS. <span class="_ _c"></span>Różnice <span class="_ _d"></span>między <span class="_ _c"></span>wartością <span class="_ _d"></span>godziwą <span class="_ _d"></span>uzyskanej <span class="_ _c"></span>zapłaty <span class="_ _d"></span>i <span class="_ _c"></span>war<span class="_ _2"></span>tością </div><div class="t m0 x1 h2 y25a ff5 fs0 fc0 sc0 ls0 ws0">nominalną akcji są ujmowane w kapitale zapasowym ze sprzedaży akcji powyżej ich wartości nominalnej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y25b ff5 fs0 fc0 sc0 ls0 ws0">Koszty emisji akcji zmniejszają kapitał zapasowy Spółki do wysokości nad<span class="_ _1"></span>wyżki wartości emisji nad wartością nominalną akcji.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y25c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y50 ff1 fs0 fc0 sc0 ls0 ws0">Rezerwy </div><div class="t m0 x1 h2 y25d ff5 fs0 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _f"> </span>tworzone <span class="_ _f"> </span>są <span class="_ _f"> </span>wówczas, <span class="_ _f"> </span>gdy <span class="_ _f"> </span>na <span class="_ _f"> </span>Spółce <span class="_ _f"> </span>ciąży <span class="_ _f"> </span>istniejący <span class="_ _f"> </span>obowiązek <span class="_ _f"> </span>(prawny <span class="_ _f"> </span>lub <span class="_ _f"> </span>zwyczajowo <span class="_ _f"> </span>oczekiwany) <span class="_ _f"> </span>wynikający <span class="_ _f"> </span>ze <span class="_ _f"> </span>zdarze<span class="_ _2"></span><span class="ls1c">ń </span></div><div class="t m0 x1 h2 y25e ff5 fs0 fc0 sc0 ls0 ws0">przeszłych i <span class="_ _1"></span>gdy prawdopodobne jes<span class="_ _1"></span>t, że wypełni<span class="_ _1"></span>enie tego obowiązku s<span class="_ _1"></span>powoduje konieczność wypływu korzyści <span class="_ _1"></span>ekonomicznych oraz możn<span class="ff1 ls18">a </span></div><div class="t m0 x1 h2 y25f ff5 fs0 fc0 sc0 ls0 ws0">dokonać <span class="_ _2"></span>wiarygodneg<span class="_ _1"></span>o <span class="_ _2"></span>oszacowania kwoty <span class="_ _2"></span>tego zobow<span class="_ _2"></span>iązani<span class="_ _1"></span>a. <span class="_ _2"></span>Jeżeli Spółka <span class="_ _2"></span>spodziewa się, <span class="_ _2"></span>że koszty <span class="_ _2"></span>objęte rezerwą <span class="_ _2"></span>zostaną zwróc<span class="_ _c"></span><span class="ff1">one, na </span></div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">17<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">przykład na mocy umowy ube<span class="_ _1"></span>zpieczenia, wówczas zwrot ten jest u<span class="_ _1"></span>jmowany jako odrębny składnik aktywów, ale tylko <span class="_ _1"></span>wtedy, gdy jest rzeczą </div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">praktycznie  pewną, <span class="_ _16"> </span>że <span class="_ _16"> </span>zwrot  ten <span class="_ _16"> </span>rzeczywiście <span class="_ _16"> </span>nastąpi.  Koszty <span class="_ _16"> </span>dotyczące <span class="_ _16"> </span>danej  rezerwy <span class="_ _16"> </span>są  w<span class="_ _2"></span>ykazane<span class="_ _1"></span> <span class="_ _16"> </span>w <span class="_ _16"> </span>rachunku  zysków <span class="_ _16"> </span>i <span class="_ _16"> </span>strat<span class="_ _2"></span><span class="ff1"> <span class="_ _16"> </span>po </span></div><div class="t m0 x1 h2 y170 ff1 fs0 fc0 sc0 ls0 ws0">pomniejszeniu o wszelkie zwroty. </div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">W przypadku, gdy wpływ <span class="_ _2"></span>wartości pieniądza w <span class="_ _2"></span>czasie jest istotny, w<span class="_ _2"></span>ielkość rezerwy jest ustalana po<span class="_ _2"></span>przez zdyskontowanie progno<span class="_ _2"></span><span class="ff1">zowanych </span></div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">przyszłych <span class="_ _c"></span>przepływów <span class="_ _d"></span>pien<span class="_ _1"></span>iężnych <span class="_ _c"></span>do <span class="_ _d"></span>wartości <span class="_ _c"></span>bieżącej, <span class="_ _c"></span>przy <span class="_ _c"></span>zastoso<span class="_ _2"></span>waniu <span class="_ _2"></span>stopy <span class="_ _d"></span>dyskontowej <span class="_ _2"></span>br<span class="_ _2"></span>utto <span class="_ _c"></span>odzwierciedlającej <span class="_ _c"></span>aktu<span class="_ _2"></span><span class="ff1">alne <span class="_ _d"></span>oceny </span></div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">rynkowe <span class="_ _c"></span>wartości <span class="_ _c"></span>pieniądza <span class="_ _c"></span>w<span class="_ _2"></span> <span class="_ _c"></span>czasie <span class="_ _c"></span>oraz <span class="_ _d"></span>ewentualnego <span class="_ _c"></span>ryzyka <span class="_ _c"></span>związanego <span class="_ _d"></span>z <span class="_ _c"></span>danym <span class="_ _c"></span>zobowiązaniem. <span class="_ _c"></span>Jeżeli <span class="_ _c"></span>zastosowana <span class="_ _d"></span>została <span class="_ _c"></span>met<span class="_ _c"></span><span class="ff1">oda </span></div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">polegająca na dyskontowaniu, zwiększenie re<span class="_ _1"></span>zerwy w związku z upływem czasu jest ujmowane jako koszty finansowe.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _f"> </span>wycenia  s<span class="_ _1"></span>ię <span class="_ _f"> </span>według  wartości <span class="_ _f"> </span>bieżącej <span class="_ _f"> </span>kosztów<span class="_ _2"></span> <span class="_ _f"> </span>oszacowanych <span class="_ _15"> </span>zgodnie <span class="_ _f"> </span>z  n<span class="_ _1"></span>ajlepszą <span class="_ _f"> </span>w<span class="_ _2"></span>iedzą <span class="_ _f"> </span>przez  ki<span class="_ _1"></span>erownictwo <span class="_ _15"> </span>Spółki, <span class="_ _f"> </span>który<span class="_ _c"></span><span class="ff1">ch </span></div><div class="t m0 x1 h2 y1cc ff5 fs0 fc0 sc0 ls0 ws0">poniesienie jest niezbędne w celu rozliczenia bie<span class="_ _1"></span>żącego zobowiązania na dzień bilansowy.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _c"></span>two<span class="_ _2"></span>rzy <span class="_ _c"></span>rezerwę <span class="_ _d"></span>na <span class="_ _c"></span>przyszłe <span class="_ _d"></span>zobowiązania <span class="_ _c"></span>z <span class="_ _d"></span>tytułu <span class="_ _c"></span>odpraw <span class="_ _d"></span>emerytalnych <span class="_ _c"></span>w <span class="_ _d"></span>celu <span class="_ _c"></span>przyporzą<span class="_ _2"></span>dkowania <span class="_ _c"></span>kosztó<span class="_ _2"></span>w <span class="_ _c"></span>do <span class="_ _d"></span>okresów, <span class="_ _c"></span>któr<span class="_ _c"></span><span class="ff1">ych </span></div><div class="t m0 x1 h2 y1ce ff5 fs0 fc0 sc0 ls0 ws0">dotyczą, <span class="_ _1"></span>z <span class="_ _6"></span>zachowaniem <span class="_ _6"></span>z<span class="_ _2"></span>asady <span class="_ _6"></span>istotności. <span class="_ _1"></span>Zgodnie <span class="_ _6"></span>z <span class="_ _1"></span>MSR <span class="_ _6"></span>19 <span class="_ _1"></span>do <span class="_ _6"></span>us<span class="_ _2"></span>talenia <span class="_ _6"></span>wielkości <span class="_ _1"></span>rezerw <span class="_ _6"></span>zastosowano <span class="_ _1"></span>metodę <span class="_ _6"></span>prognozo<span class="_ _2"></span>wanych <span class="_ _6"></span>up<span class="_ _2"></span><span class="ff1 ls1d">ra</span>wnień </div><div class="t m0 x1 h2 y1cf ff1 fs0 fc0 sc0 ls0 ws0">jednostkowych. </div><div class="t m0 x1 h2 y1d0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d1 ff5 fs0 fc0 sc0 ls0 ws0">Oprocentowane kredyty bankowe, pożyczki i papiery d<span class="_ _1"></span>łużne<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d2 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>momencie <span class="_ _6"></span>poc<span class="_ _2"></span>zątkowego <span class="_ _1"></span>ujęcia, <span class="_ _1"></span>wszystkie <span class="_ _6"></span>kredyty bankowe, <span class="_ _6"></span>po<span class="_ _2"></span>życzki <span class="_ _1"></span>i <span class="_ _1"></span>papiery <span class="_ _6"></span>dłużne są <span class="_ _6"></span>ujmo<span class="_ _2"></span>wane <span class="_ _6"></span>według ceny <span class="_ _6"></span>nabycia odpowiad<span class="_ _2"></span>ającej </div><div class="t m0 x1 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">wartości  godziwej  otrzymanych <span class="_ _f"> </span>środków  pienię<span class="_ _1"></span>żnych,  pomniejszonej  o  koszty  z<span class="_ _1"></span>wiązane  z  u<span class="_ _1"></span>zyskaniem <span class="_ _15"> </span>kredytu,  pożyczki  i<span class="_ _1"></span>  inne  kos<span class="_ _2"></span><span class="ff1">zty </span></div><div class="t m0 x1 h2 y1d4 ff5 fs0 fc0 sc0 ls0 ws0">transakcyjne. <span class="_ _c"></span>Po <span class="_ _d"></span>początkowym <span class="_ _d"></span>u<span class="_ _1"></span>jęciu <span class="_ _c"></span>oproc<span class="_ _2"></span>entowane <span class="_ _c"></span>kredyty, <span class="_ _c"></span>po<span class="_ _2"></span>życzki <span class="_ _c"></span>i <span class="_ _d"></span>papiery <span class="_ _2"></span>dłużne <span class="_ _d"></span>są <span class="_ _c"></span>wyc<span class="_ _2"></span>eniane<span class="_ _1"></span> <span class="_ _d"></span>według <span class="_ _c"></span>zamortyzowanego <span class="_ _d"></span>kosz<span class="_ _2"></span><span class="ff1">tu, </span></div><div class="t m0 x1 h2 y1d5 ff5 fs0 fc0 sc0 ls0 ws0">przy <span class="_ _16"> </span>zastoso<span class="_ _2"></span>waniu <span class="_ _16"> </span>metody <span class="_ _16"> </span>efe<span class="_ _2"></span>ktywnej <span class="_ _16"> </span>stopy <span class="_ _1d"> </span>procentowej. <span class="_ _16"> </span>Prz<span class="_ _2"></span>y <span class="_ _16"> </span>ustalaniu <span class="_ _1d"> </span>zamortyzowanego <span class="_ _16"> </span>kosztu <span class="_ _1d"> </span>uwzględnia <span class="_ _16"> </span>się <span class="_ _1d"> </span>koszty <span class="_ _1d"> </span>związane<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d6 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">uzyskaniem kredytu lub pożyczki oraz dyskonta lub premie<span class="_ _1"></span> uzyskane w związ<span class="_ _2"></span>ku z zobowiązaniem.<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1d7 ff5 fs0 fc0 sc0 ls0 ws0">Koszty związane z renegocjacją <span class="_ _2"></span>umów, które nie skutkują wyłączeniem poprzedniego zobowiązania z <span class="_ _2"></span>ksiąg rachunkowych i ujęciem <span class="_ _2"></span><span class="ff1">nowego </span></div><div class="t m0 x1 h2 y1d8 ff5 fs0 fc0 sc0 ls0 ws0">zobowiązania, ujmowane są jednorazowo w wyniku finans<span class="_ _1"></span>owym.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d9 ff5 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _2"></span>i koszty <span class="_ _2"></span>są ujmo<span class="_ _2"></span>wane w<span class="_ _2"></span> rachunku <span class="_ _2"></span>zysków <span class="_ _2"></span>i strat <span class="_ _2"></span>z chwil<span class="_ _2"></span>ą usunięcia <span class="_ _2"></span>zobowiązania <span class="_ _2"></span>z bilansu, <span class="_ _2"></span>a <span class="_ _2"></span>także w <span class="_ _2"></span>wyniku <span class="_ _2"></span>rozlicze<span class="_ _c"></span>nia metodą </div><div class="t m0 x1 h2 y1da ff1 fs0 fc0 sc0 ls0 ws0">efektywnej stopy procentowej. </div><div class="t m0 x1 h2 y1db ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1dc ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usług oraz pozostałe zobowiązania<span class="ff1"> </span></div><div class="t m0 x1 h2 y1dd ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>handlowe <span class="_ _2"></span>wycenia <span class="_ _c"></span>się <span class="_ _2"></span>poc<span class="_ _2"></span>zątkowo <span class="_ _2"></span>w <span class="_ _c"></span>warto<span class="_ _2"></span>ści <span class="_ _2"></span>godziwej, <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>okresie <span class="_ _c"></span>późniejszym, <span class="_ _2"></span>długoterminowe <span class="_ _c"></span>zobowiązania <span class="_ _c"></span>wycenia <span class="_ _d"></span>się </div><div class="t m0 x1 h2 y220 ff5 fs0 fc0 sc0 ls0 ws0">według <span class="_ _6"></span>zamortyzow<span class="_ _2"></span>anego <span class="_ _6"></span>kosztu, <span class="_ _6"></span>stosując <span class="_ _1"></span>metodę <span class="_ _6"></span>efektywnej <span class="_ _1"></span>stopy <span class="_ _6"></span>procentowej. <span class="_ _1"></span>W <span class="_ _6"></span>przypadkach, <span class="_ _1"></span>kiedy <span class="_ _6"></span>różnica <span class="_ _1"></span>pomiędzy <span class="_ _6"></span>w<span class="_ _2"></span>artością <span class="ff1 ls14">we</span>d<span class="_ _1"></span>ług </div><div class="t m0 x1 h2 y221 ff5 fs0 fc0 sc0 ls0 ws0">zamortyzowanego  kosztu <span class="_ _15"> </span>i  wartością  w <span class="_ _15"> </span>kwocie  wymaganej <span class="_ _15"> </span>zapłaty  nie <span class="_ _f"> </span>w<span class="_ _2"></span>ywiera  i<span class="_ _1"></span>stotnego  wpływu  na <span class="_ _15"> </span>wyniki  finansowe <span class="_ _f"> </span>S<span class="_ _2"></span>półki,  takie </div><div class="t m0 x1 h2 y222 ff5 fs0 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _16"> </span>ujmuje <span class="_ _1d"> </span>się <span class="_ _1d"> </span>w <span class="_ _1d"> </span>bilansie <span class="_ _1d"> </span>w <span class="_ _1d"> </span>kwocie <span class="_ _16"> </span>wymaganej <span class="_ _1d"> </span>zapłaty. <span class="_ _1d"> </span>Pozo<span class="_ _2"></span>stałe <span class="_ _16"> </span>zobowiązania <span class="_ _1d"> </span>niefinansowe <span class="_ _16"> </span>obejmują <span class="_ _1d"> </span>w <span class="_ _1d"> </span>szczególności </div><div class="t m0 x1 h2 y223 ff1 fs0 fc0 sc0 ls14 ws0">zo<span class="ff5 ls0">bowiązania wobec <span class="_ _2"></span>urzędu skarbowego <span class="_ _2"></span>z <span class="_ _2"></span>tytułu podatku <span class="_ _2"></span>od towarów<span class="_ _2"></span> i <span class="_ _2"></span>usług oraz <span class="_ _2"></span>zobowiązania <span class="_ _2"></span>z tytułu o<span class="_ _2"></span>trzymanych zaliczek, <span class="_ _2"></span>które<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>będą </span></div><div class="t m0 x1 h2 y224 ff5 fs0 fc0 sc0 ls0 ws0">rozliczone <span class="_ _14"> </span>poprzez <span class="_ _14"> </span>dostawę <span class="_ _1d"> </span>tow<span class="_ _2"></span>arów, <span class="_ _14"> </span>usług <span class="_ _1d"> </span>lub <span class="_ _14"> </span>środków <span class="_ _14"> </span>trwałych. <span class="_ _14"> </span>Pozostałe <span class="_ _14"> </span>zobowiązania <span class="_ _1d"> </span>niefinansowe <span class="_ _14"> </span>ujmowane <span class="_ _1d"> </span>są <span class="_ _14"> </span>w <span class="_ _19"> </span>kwocie </div><div class="t m0 x1 h2 y225 ff1 fs0 fc0 sc0 ls0 ws0">wyma<span class="ff5">gającej zapłaty.</span> </div><div class="t m0 x1 h2 y226 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0">Podatek dochodowy </div><div class="t m0 x1 h2 y227 ff5 fs0 fc0 sc0 ls0 ws0">Podatek dochodowy od <span class="_ _1"></span>zysku <span class="_ _1"></span>lub straty <span class="_ _1"></span>za rok obrotowy obe<span class="_ _1"></span>jmuje podatek <span class="_ _1"></span>dochodowy bieżący i<span class="_ _1"></span> odroczony. Podatek <span class="_ _1"></span>dochodowy ujmuje się </div><div class="t m0 x1 h2 y228 ff5 fs0 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>rachunku z<span class="_ _2"></span>ysków <span class="_ _2"></span>i <span class="_ _2"></span>strat, z<span class="_ _2"></span> <span class="_ _2"></span>wyjątkiem kwot <span class="_ _2"></span>dotycz<span class="_ _2"></span>ących pozycji <span class="_ _2"></span>ujętych <span class="_ _2"></span>bezpośrednio <span class="_ _2"></span>w <span class="_ _2"></span>kapitale <span class="_ _2"></span>własnym <span class="_ _2"></span>lub <span class="_ _2"></span>w <span class="_ _2"></span>pozostałych <span class="_ _2"></span>cał<span class="_ _2"></span><span class="ff1">kowitych </span></div><div class="t m0 x1 h2 y229 ff5 fs0 fc0 sc0 ls0 ws0">dochodach, <span class="_ _6"></span>w <span class="_ _1"></span>którym <span class="_ _6"></span>to <span class="_ _1"></span>przypadku <span class="_ _6"></span>podatek <span class="_ _6"></span>dochodowy <span class="_ _1"></span>wykazuje <span class="_ _6"></span>się <span class="_ _1"></span>odpowiednio <span class="_ _6"></span>w <span class="_ _6"></span>kapitale <span class="_ _1"></span>własnym <span class="_ _6"></span>i <span class="_ _1"></span>pozostałych <span class="_ _6"></span>cał<span class="_ _2"></span>kowitych <span class="_ _6"></span>doch<span class="_ _2"></span><span class="ff1">odach. </span></div><div class="t m0 x1 h2 y22a ff5 fs0 fc0 sc0 ls0 ws0">Bieżąca część <span class="_ _2"></span>podatku dochodowego to przewidywana <span class="_ _2"></span>kwota podatku od <span class="_ _2"></span>dochodu do o<span class="_ _2"></span>podatkowania za dany <span class="_ _2"></span>rok, obliczona <span class="_ _2"></span>na podstaw<span class="_ _c"></span><span class="ff1">ie </span></div><div class="t m0 x1 h2 y22b ff5 fs0 fc0 sc0 ls0 ws0">stawek podatkowych uchwalonych na dzień bilansowy, wraz z wszelki<span class="_ _1"></span>mi korektami podatku za lata poprzednie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y22c ff5 fs0 fc0 sc0 ls0 ws0">Podatek <span class="_ _1"></span>odroczony jest <span class="_ _6"></span>w<span class="_ _2"></span>yliczany <span class="_ _1"></span>metodą <span class="_ _1"></span>bilansową jako <span class="_ _1"></span>podatek podleg<span class="_ _1"></span>ający zapłaceniu <span class="_ _1"></span>lub <span class="_ _1"></span>zwrotowi w p<span class="_ _1"></span>rzyszłości na <span class="_ _1"></span>różnicach<span class="_ _2"></span><span class="ff1"> </span>p<span class="_ _1"></span>omiędzy </div><div class="t m0 x1 h2 y22d ff5 fs0 fc0 sc0 ls0 ws0">wartościami <span class="_ _16"> </span>bilansowymi  aktywów <span class="_ _16"> </span>i <span class="_ _16"> </span>zobowiązań <span class="_ _16"> </span>a <span class="_ _16"> </span>odpowiadającymi <span class="_ _16"> </span>im  w<span class="_ _2"></span>artościami  podatkowymi <span class="_ _16"> </span>wykorzystywanymi <span class="_ _16"> </span>do  wyliczenia </div><div class="t m0 x1 h2 y22e ff1 fs0 fc0 sc0 ls0 ws0">podstawy <span class="_ _d"></span>opodatkowania, <span class="_ _f"> </span><span class="ff5">z <span class="_ _e"></span>wyjątkiem</span> <span class="_ _d"></span><span class="ff5">różnic <span class="_ _e"> </span>przejściowych, <span class="_ _e"> </span>które <span class="_ _d"></span>powstają <span class="_ _e"> </span>na <span class="_ _e"> </span>moment <span class="_ _e"></span>początkowego <span class="_ _e"> </span>ujęcia <span class="_ _e"></span>składników <span class="_ _d"></span>aktywów<span class="_ _2"></span> <span class="_ _d"></span>lub </span></div><div class="t m0 x1 h2 y22f ff5 fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _2"></span>i <span class="_ _2"></span>nie <span class="_ _c"></span>wpływają <span class="_ _c"></span>ani <span class="_ _2"></span>na <span class="_ _c"></span>wynik <span class="_ _2"></span>księgowy <span class="_ _c"></span>ani <span class="_ _2"></span>na <span class="_ _c"></span>wynik <span class="_ _2"></span>podatkowy. <span class="_ _c"></span>Do <span class="_ _c"></span>obliczania <span class="_ _2"></span>odroczonego <span class="_ _2"></span>podatku <span class="_ _2"></span>dochodow<span class="_ _2"></span>ego <span class="_ _2"></span>stosuje<span class="_ _c"></span><span class="ff1"> <span class="_ _c"></span></span>się </div><div class="t m0 x1 h2 y230 ff5 fs0 fc0 sc0 ls0 ws0">stawkę <span class="_ _c"></span>podatkową<span class="ff1">, <span class="_ _d"></span></span>jaka <span class="_ _c"></span>będzie <span class="_ _c"></span>o<span class="_ _2"></span>bowiązywała <span class="_ _c"></span>w <span class="_ _c"></span>okresach <span class="_ _c"></span>spraw<span class="_ _2"></span>ozdawczych, <span class="_ _c"></span>w <span class="_ _c"></span>których <span class="_ _d"></span>aktywa <span class="_ _c"></span>zostaną <span class="_ _c"></span>zrealizowane <span class="_ _d"></span>bądź <span class="_ _c"></span>zobowiązania </div><div class="t m0 x1 h2 y231 ff5 fs0 fc0 sc0 ls0 ws0">rozwiązane.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1f0 ff5 fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _19"> </span>two<span class="_ _2"></span>rzy <span class="_ _19"> </span>się <span class="_ _17"> </span>podatku <span class="_ _1f"> </span>odroczonego <span class="_ _1f"> </span>od <span class="_ _1f"> </span>różnic <span class="_ _1f"> </span>przejściowych <span class="_ _1f"> </span>powstającyc<span class="_ _2"></span>h <span class="_ _19"> </span>na <span class="_ _1f"> </span>i<span class="_ _2"></span>nwestycjach <span class="_ _1f"> </span>w <span class="_ _1f"> </span>jednostki <span class="_ _1f"> </span>zależne, <span class="_ _1f"> </span>współzależne </div><div class="t m0 x1 h2 y232 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">stowarzyszone, jeżeli Spółka kontroluje odwracanie tych<span class="_ _1"></span> różnic i nie odwrócą się one w dającej się przewidzieć przyszłości.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y233 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa z <span class="_ _2"></span>tytułu <span class="_ _2"></span>odroczonego podatku <span class="_ _2"></span>dochodowego z<span class="_ _2"></span> tytułu <span class="_ _2"></span>straty podatkow<span class="_ _2"></span>ej tworzy <span class="_ _2"></span>się, jeżeli <span class="_ _2"></span>rozliczenie <span class="_ _2"></span>tej straty <span class="_ _2"></span>w latach<span class="_ _d"></span><span class="ff1"> </span>następnych </div><div class="t m0 x1 h2 y234 ff1 fs0 fc0 sc0 ls0 ws0">jest uprawdopodobnione. </div><div class="t m0 x1 h2 y235 ff5 fs0 fc0 sc0 ls0 ws0">Odroczony <span class="_ _d"></span>podatek <span class="_ _d"></span>dochodowy <span class="_ _c"></span>szac<span class="_ _2"></span>uje <span class="_ _c"></span>się <span class="_ _d"></span>na <span class="_ _d"></span>każdy <span class="_ _d"></span>dzień <span class="_ _d"></span>bilansowy, <span class="_ _d"></span>różnice <span class="_ _d"></span>odnosząc <span class="_ _d"></span>na <span class="_ _c"></span>rachunek <span class="_ _d"></span>zysków <span class="_ _d"></span>i <span class="_ _d"></span>strat, <span class="_ _d"></span>pozostałe <span class="_ _d"></span>całk<span class="_ _2"></span><span class="ff1">o<span class="_ _2"></span>wite<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y236 ff5 fs0 fc0 sc0 ls0 ws0">dochody lub kapitał własny w zal<span class="_ _1"></span>eżności od tego, gdzie została <span class="_ _1"></span>odniesiona różnica przejściowa, od której p<span class="_ _1"></span>odatek odroczony je<span class="_ _2"></span><span class="ff1">st ujmowany. </span></div><div class="t m0 x1 h2 y237 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y260 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">18<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0">Przychody operacyjne </div><div class="t m0 x1 h2 y16f ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"></span>stosuje <span class="_ _e"></span>MSSF <span class="_ _d"></span>n<span class="_ _2"></span>r <span class="_ _d"></span>15 <span class="_ _e"> </span>do <span class="_ _e"></span>określenia <span class="_ _d"></span>s<span class="_ _2"></span>posobu <span class="_ _e"></span>rozliczania <span class="_ _e"></span>przychodów <span class="_ _e"></span>ze <span class="_ _e"></span>sprzedaży <span class="_ _d"></span>dóbr <span class="_ _e"></span>i <span class="_ _d"></span>u<span class="_ _2"></span>sług. <span class="_ _d"></span>Spółka <span class="_ _e"></span>stosuje <span class="_ _d"></span>zasady <span class="_ _e"> </span>MSSF <span class="_ _e"> </span>nr <span class="_ _e"></span>15 </div><div class="t m0 x1 h2 y170 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">uwzględnieniem  5</span>-<span class="ff5">etapowego <span class="_ _16"> </span>modelu <span class="_ _16"> </span>ujmowania <span class="_ _16"> </span>przychodów. <span class="_ _16"> </span>Spółka <span class="_ _16"> </span>ujmuje  przychody <span class="_ _16"> </span>w <span class="_ _16"> </span>momencie <span class="_ _16"> </span>spełnienia  zobowiązania <span class="_ _16"> </span>do </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">wykonania <span class="_ _d"></span>świadczenia <span class="_ _e"></span>poprzez <span class="_ _e"> </span>przekazanie <span class="_ _d"></span>p<span class="_ _2"></span>rzyrzeczonego <span class="_ _d"></span>dobra <span class="_ _e"> </span>lub <span class="_ _d"></span>u<span class="_ _2"></span>sługi <span class="_ _d"></span>(tj. <span class="_ _e"></span>składnika <span class="_ _e"></span>aktywów) <span class="_ _e"> </span>klientowi, <span class="_ _d"></span>c<span class="_ _2"></span>zyli <span class="_ _d"></span>z <span class="_ _e"></span>chwilą <span class="_ _d"></span>u<span class="_ _c"></span><span class="ff1">zyskania </span></div><div class="t m0 x1 h2 y172 ff1 fs0 fc0 sc0 ls0 ws0">kont<span class="ff5">roli przez klienta nad tym składnikiem aktywów.</span> </div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">Przychody ujmowane są jako kwoty równe cenie<span class="_ _1"></span> transakcyjnej, która została przypisana do tego zobowiązania do wykonania świadc<span class="_ _2"></span><span class="ff1">zenia. </span></div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>celu <span class="_ _d"></span>ustalenia <span class="_ _e"></span>ceny <span class="_ _d"></span>transakcyjnej <span class="_ _d"></span>S<span class="_ _2"></span>półka <span class="_ _d"></span>uwzględnia <span class="_ _d"></span>warunki <span class="_ _d"></span>umow<span class="_ _2"></span>y <span class="_ _d"></span>oraz <span class="_ _d"></span>stosowane <span class="_ _d"></span>przez <span class="_ _d"></span>ni<span class="_ _2"></span>ą <span class="_ _d"></span>zwyczajowe <span class="_ _d"></span>praktyki <span class="_ _d"></span>handlow<span class="_ _2"></span>e. <span class="_ _d"></span>Ce<span class="_ _2"></span><span class="ff1">na </span></div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">transakcyjna <span class="_ _16"> </span>to <span class="_ _1d"> </span>kwota <span class="_ _1d"> </span>wynagrodzenia, <span class="_ _16"> </span>które <span class="_ _1d"> </span>–<span class="ff1"> <span class="_ _1d"> </span></span>zgodnie <span class="_ _1d"> </span>z <span class="_ _16"> </span>o<span class="_ _2"></span>czekiwaniem <span class="_ _16"> </span>Spółki <span class="_ _1d"> </span>–<span class="ff1"> <span class="_ _1d"> </span></span>będzie <span class="_ _16"> </span>jej <span class="_ _1d"> </span>przysługiwać <span class="_ _1d"> </span>w <span class="_ _1d"> </span>zamian <span class="_ _16"> </span>z<span class="_ _2"></span>a <span class="_ _16"> </span>przekazanie </div><div class="t m0 x1 h2 y1cc ff1 fs0 fc0 sc0 ls0 ws0">prz<span class="ff5">yrzeczonych d<span class="_ _1"></span>óbr lub <span class="_ _6"></span>u<span class="_ _2"></span>sług <span class="_ _1"></span>na rzecz <span class="_ _1"></span>klienta, <span class="_ _1"></span>z wyłączeniem <span class="_ _6"></span>kw<span class="_ _2"></span>ot <span class="_ _1"></span>pobranych w <span class="_ _6"></span>imie<span class="_ _2"></span>niu <span class="_ _6"></span>o<span class="_ _2"></span>sób tr<span class="_ _1"></span>zecich (na <span class="_ _1"></span>przykład ni<span class="_ _1"></span>ektórych podat<span class="_ _2"></span>ków od<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">sprzedaży). <span class="_ _16"> </span>Wynagrodzenie <span class="_ _1d"> </span>określone <span class="_ _16"> </span>w <span class="_ _1d"> </span>umowie <span class="_ _16"> </span>z <span class="_ _1d"> </span>klientem <span class="_ _1d"> </span>może <span class="_ _1d"> </span>obejmować <span class="_ _16"> </span>kwoty <span class="_ _1d"> </span>stałe, <span class="_ _16"> </span>kwoty <span class="_ _1d"> </span>zmienne <span class="_ _16"> </span>lub <span class="_ _16"> </span>o<span class="_ _2"></span>ba <span class="_ _16"> </span>rodzaje <span class="_ _1d"> </span>kwot. </div><div class="t m0 x1 h2 y1ce ff1 fs0 fc0 sc0 ls0 ws0">W <span class="ff5">przypadku <span class="_ _1f"> </span>występowania <span class="_ _1f"> </span>wynagrodzenia <span class="_ _1f"> </span>zmiennego, <span class="_ _17"> </span>Spółka <span class="_ _1f"> </span>oszacowuje <span class="_ _1f"> </span>kwotę <span class="_ _17"> </span>wynagrodzenia <span class="_ _1f"> </span>zmiennego, <span class="_ _1f"> </span>do <span class="_ _17"> </span>którego <span class="_ _1f"> </span>będzie </span></div><div class="t m0 x1 h2 y1cf ff5 fs0 fc0 sc0 ls0 ws0">uprawniona w zamian za przekazanie przyrzeczonych dóbr lub usług n<span class="_ _1"></span>a rzecz klienta.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d0 ff5 fs0 fc0 sc0 ls0 ws0">Przychodami ze sprzedaży usług w Spółce są przede wszystkim <span class="_ _2"></span>przychody będ<span class="_ _1"></span>ące rezultatem <span class="_ _2"></span>świadczenia usług, m. in. najmu, admi<span class="_ _2"></span><span class="ff1">nistracji, </span></div><div class="t m0 x1 h2 y1d1 ff5 fs0 fc0 sc0 ls0 ws0">realizacji <span class="_ _2"></span>inwestycji, <span class="_ _2"></span>obsługi <span class="_ _c"></span>sprzedaży <span class="_ _2"></span>i <span class="_ _c"></span>wsparcia <span class="_ _2"></span>marke<span class="_ _2"></span>tingowego. <span class="_ _2"></span>Przychody <span class="_ _c"></span>z <span class="_ _2"></span>tytułu <span class="_ _2"></span>najmu <span class="_ _c"></span>powierzchni <span class="_ _2"></span>m<span class="_ _2"></span>ieszkalnych <span class="_ _2"></span>i <span class="_ _d"></span>komercyjnych <span class="_ _2"></span>s<span class="_ _2"></span>ą </div><div class="t m0 x1 h2 y1d2 ff5 fs0 fc0 sc0 ls0 ws0">ujmowane liniowo <span class="_ _2"></span>w o<span class="_ _2"></span>kresie obowiązywania <span class="_ _2"></span>zawartych umów. <span class="_ _2"></span>Przychody z <span class="_ _2"></span>pozostałych <span class="_ _2"></span>usług ze <span class="_ _2"></span>sprzedaży ujmuje s<span class="_ _2"></span>ię w <span class="_ _2"></span>okresie, w <span class="_ _2"></span>k<span class="_ _c"></span>tórym </div><div class="t m0 x1 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">świadczono usługi.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d5 ff5 fs0 fc0 sc0 ls0 ws0">Koszt własny sprzedaży<span class="ff1"> </span></div><div class="t m0 x1 h2 y1d6 ff5 fs0 fc0 sc0 ls0 ws0">Na  koszty <span class="_ _15"> </span>wytworzenia  sp<span class="_ _1"></span>rzedanych  towarów,  produkt<span class="_ _1"></span>ów  i  usług <span class="_ _f"> </span>składają  się  poniesione <span class="_ _15"> </span>koszty  dotyczące  przychodó<span class="_ _1"></span>w  danego <span class="_ _15"> </span>roku </div><div class="t m0 x1 h2 y1d7 ff5 fs0 fc0 sc0 ls0 ws0">obrotowego oraz koszty zarachowane, które ni<span class="_ _1"></span>e zostały jeszcze poniesione.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d9 ff1 fs0 fc0 sc0 ls0 ws0">Przychody finansowe </div><div class="t m0 x1 h2 y1da ff5 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _c"></span>odsetek <span class="_ _d"></span>są <span class="_ _d"></span>ujmowane <span class="_ _d"></span>sukcesywnie <span class="_ _c"></span>w <span class="_ _d"></span>miarę <span class="_ _d"></span>ich <span class="_ _d"></span>naliczania <span class="_ _d"></span>(z <span class="_ _d"></span>uwzględnieniem <span class="_ _d"></span>metody <span class="_ _c"></span>efektywnej <span class="_ _d"></span>stopy <span class="_ _d"></span>procentow<span class="_ _c"></span><span class="ff1">ej, </span></div><div class="t m0 x1 h2 y1db ff5 fs0 fc0 sc0 ls0 ws0">stanowiącej stopę <span class="_ _1"></span>dyskontującą <span class="_ _1"></span>przyszłe wpływy pie<span class="_ _1"></span>niężne p<span class="_ _1"></span>rzez szacowany okres<span class="_ _1"></span> życia instr<span class="_ _1"></span>umentów finansowych) <span class="_ _1"></span>w stosunku <span class="_ _1"></span>do <span class="_ _2"></span><span class="ff1 ls1e">wa</span>rtości </div><div class="t m0 x1 h2 y1dc ff5 fs0 fc0 sc0 ls0 ws0">bilansowej <span class="_ _16"> </span>netto <span class="_ _1d"> </span>danego <span class="_ _16"> </span>składnika <span class="_ _1d"> </span>aktywów <span class="_ _16"> </span>finansowych. <span class="_ _1d"> </span>Dywiden<span class="_ _1"></span>dy <span class="_ _16"> </span>są <span class="_ _1d"> </span>ujmowane <span class="_ _1d"> </span>w <span class="_ _1d"> </span>momencie <span class="_ _16"> </span>ustalenia <span class="_ _16"> </span>praw <span class="_ _1d"> </span>akcjonariuszy <span class="_ _16"> </span>lub </div><div class="t m0 x1 h2 y1dd ff5 fs0 fc0 sc0 ls0 ws0">udziałowców do ich otrzymania.<span class="ff1"> </span></div><div class="t m0 x1 h2 y220 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y221 ff1 fs0 fc0 sc0 ls0 ws0">Koszty finansowe </div><div class="t m0 x1 h2 y222 ff5 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _c"></span>finansowe <span class="_ _c"></span>dotyczące <span class="_ _c"></span>okresu <span class="_ _c"></span>bieżącego <span class="_ _c"></span>są <span class="_ _c"></span>ujmowane <span class="_ _d"></span>w <span class="_ _c"></span>rachunku <span class="_ _2"></span>z<span class="_ _2"></span>ysków <span class="_ _c"></span>i <span class="_ _c"></span>strat, <span class="_ _c"></span>z <span class="_ _d"></span>wyjątkie<span class="_ _1"></span>m <span class="_ _c"></span>kosztów <span class="_ _d"></span>podleg<span class="_ _1"></span>ających <span class="_ _c"></span>aktywowa<span class="_ _c"></span><span class="ff1">niu </span></div><div class="t m0 x1 h2 y223 ff5 fs0 fc0 sc0 ls0 ws0">zgodnie <span class="_ _c"></span>z <span class="_ _c"></span>rozwiąz<span class="_ _2"></span>aniem <span class="_ _2"></span>ujętym <span class="_ _c"></span>w <span class="_ _d"></span>MSR <span class="_ _c"></span>23. <span class="_ _c"></span>Spółka <span class="_ _d"></span>aktywuje <span class="_ _2"></span>tę <span class="_ _d"></span>część <span class="_ _c"></span>kosztów <span class="_ _c"></span>finansowych, <span class="_ _d"></span>które <span class="_ _2"></span>są <span class="_ _c"></span>bezpośrednio <span class="_ _c"></span>powiąz<span class="_ _2"></span>ane <span class="_ _2"></span>z <span class="_ _d"></span>nabyc<span class="_ _2"></span><span class="ff1 ls16">ie<span class="lsd">m </span></span></div><div class="t m0 x1 h2 y224 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">wytworzeniem składników <span class="_ _2"></span>majątkowych <span class="_ _2"></span>ujętych jako <span class="_ _2"></span>zapasy <span class="_ _2"></span>i inwestycje <span class="_ _2"></span>rozpoczęte. <span class="_ _2"></span>Aktywowaniu<span class="_ _1"></span> <span class="_ _2"></span>podlega kwota <span class="_ _2"></span>kosztów <span class="_ _2"></span>składająca<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span><span class="ls1a">się </span></span></div><div class="t m0 x1 h2 y225 ff5 fs0 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>odsetek, dyskonta <span class="_ _2"></span>i prow<span class="_ _2"></span>izji pomniejszona <span class="_ _2"></span>o przychody <span class="_ _2"></span>uzyskane <span class="_ _2"></span>z <span class="_ _2"></span>tymczasowego <span class="_ _2"></span>lokowania środków <span class="_ _2"></span>pieniężnych (czyli <span class="_ _2"></span>kwot <span class="_ _d"></span><span class="ff1">odsetek od </span></div><div class="t m0 x1 h2 y226 ff5 fs0 fc0 sc0 ls0 ws0">lokat bankowych z wyjątkiem lokat wynikających z blokad rachun<span class="_ _1"></span>ków, umów akredytywy).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y227 ff5 fs0 fc0 sc0 ls0 ws0">(Strata)/odwrócenie straty z tytułu utraty wartości aktywów finansowych<span class="ff1"> </span></div><div class="t m0 x1 h2 y228 ff5 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _2"></span>aktualizujące <span class="_ _c"></span>wartość <span class="_ _d"></span>należności <span class="_ _2"></span>tworzy <span class="_ _c"></span>się <span class="_ _c"></span>w <span class="_ _c"></span>ciężar <span class="_ _c"></span>kosztó<span class="_ _2"></span>w, <span class="_ _2"></span>natomiast <span class="_ _c"></span>zmniejszenie <span class="_ _c"></span>odpisów <span class="_ _c"></span>aktualizujących <span class="_ _c"></span>wartość <span class="_ _c"></span>n<span class="_ _c"></span>ależności </div><div class="t m0 x1 h2 y229 ff5 fs0 fc0 sc0 ls0 ws0">ujmuje <span class="_ _16"> </span>się <span class="_ _16"> </span>jako<span class="_ _2"></span> <span class="_ _16"> </span>przychód. <span class="_ _1d"> </span>Wynik <span class="_ _16"> </span>prezentuje <span class="_ _1d"> </span>się <span class="_ _16"> </span>per <span class="_ _1d"> </span>saldo <span class="_ _16"> </span>w <span class="_ _1d"> </span>pozycji <span class="_ _1d"> </span>„(Strata)/odwrócenie <span class="_ _16"> </span>straty <span class="_ _1d"> </span>z <span class="_ _16"> </span>tytułu <span class="_ _1d"> </span>utraty <span class="_ _16"> </span>wartości <span class="_ _1d"> </span>a<span class="_ _2"></span>ktywów </div><div class="t m0 x1 h2 y22a ff5 fs0 fc0 sc0 ls0 ws0">finansowych” w działalności operacyjnej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y22b ff5 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _2"></span>aktualizujące <span class="_ _c"></span>wartość <span class="_ _c"></span>udzielonych <span class="_ _2"></span>poż<span class="_ _2"></span>yczek <span class="_ _2"></span>tworzy <span class="_ _c"></span>się <span class="_ _c"></span>w <span class="_ _c"></span>ciężar <span class="_ _2"></span>ko<span class="_ _2"></span>sztów, <span class="_ _c"></span>natomiast <span class="_ _2"></span>zmniejszenie <span class="_ _2"></span>odpisów<span class="_ _2"></span> <span class="_ _2"></span>aktualizujących<span class="_ _c"></span><span class="ff1"> <span class="_ _2"></span></span>w<span class="_ _2"></span>artość </div><div class="t m0 x1 h2 y22c ff5 fs0 fc0 sc0 ls0 ws0">udzielonych <span class="_ _1"></span>pożyczek ujmuje<span class="_ _1"></span> się <span class="_ _1"></span>jako przychód. <span class="_ _1"></span>Wynik pre<span class="_ _1"></span>zentuje się <span class="_ _1"></span>per <span class="_ _1"></span>saldo w <span class="_ _1"></span>pozycji „(S<span class="_ _1"></span>trata)/odwróc<span class="_ _2"></span>enie <span class="_ _6"></span>st<span class="_ _2"></span>raty <span class="_ _1"></span>z tytuł<span class="_ _2"></span>u <span class="_ _1"></span>utraty wartości<span class="_ _1"></span> </div><div class="t m0 x1 h2 y22d ff5 fs0 fc0 sc0 ls0 ws0">aktywów finansowych” w działalności finans<span class="_ _1"></span>owej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y22e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22f ff5 fs0 fc0 sc0 ls0 ws0">Zysk na jedną akcję<span class="ff1"> </span></div><div class="t m0 x1 h2 y230 ff5 fs0 fc0 sc0 ls0 ws0">Zysk <span class="_ _6"></span>podstawow<span class="_ _2"></span>y <span class="_ _6"></span>przypadający na <span class="_ _6"></span>jedną <span class="_ _1"></span>akcję <span class="_ _1"></span>oblicza <span class="_ _6"></span>się p<span class="_ _1"></span>oprzez <span class="_ _1"></span>podzielenie <span class="_ _1"></span>zysku <span class="_ _6"></span>n<span class="_ _2"></span>etto <span class="_ _6"></span>za okres <span class="_ _6"></span>przypadającego na <span class="_ _6"></span>zwykłych a<span class="ff1">kcjonariuszy </span></div><div class="t m0 x1 h2 y231 ff5 fs0 fc0 sc0 ls0 ws0">Spółki przez średnią ważoną liczbę wyemitowanych akcji zwykłych występ<span class="_ _1"></span>ujących w ciągu okresu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1f0 ff5 fs0 fc0 sc0 ls0 ws0">Zysk <span class="_ _6"></span>rozwo<span class="_ _2"></span>dniony <span class="_ _6"></span>przypadający <span class="_ _6"></span>n<span class="_ _2"></span>a <span class="_ _6"></span>jedną <span class="_ _1"></span>akcję <span class="_ _6"></span>oblicz<span class="_ _2"></span>a <span class="_ _6"></span>się <span class="_ _1"></span>poprzez <span class="_ _6"></span>podzielenie <span class="_ _1"></span>zysku <span class="_ _6"></span>netto <span class="_ _1"></span>za <span class="_ _1"></span>okres <span class="_ _6"></span>przypadającego <span class="_ _1"></span>na <span class="_ _6"></span>zwykł<span class="_ _2"></span>ych <span class="ff1">akcjonariuszy </span></div><div class="t m0 x1 h2 y232 ff5 fs0 fc0 sc0 ls0 ws0">(po potrąceniu odsetek od umarz<span class="_ _2"></span>alnych akcji uprzywilejowanych zamiennych na akcje zwykł<span class="_ _2"></span>e) przez średnią ważoną liczbę<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span>wyemitowanych </span></div><div class="t m0 x1 h2 y233 ff5 fs0 fc0 sc0 ls0 ws0">akcji  zwykłych  w<span class="_ _2"></span>ystępu<span class="_ _1"></span>jących  w <span class="_ _16"> </span>ciągu  okresu  (skorygowaną <span class="_ _16"> </span>o  w<span class="_ _2"></span>pływ  opcji  rozwadniających  o<span class="_ _2"></span>raz  rozwadniających  umarzalnych  akcji<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y234 ff5 fs0 fc0 sc0 ls0 ws0">uprzywilejowanych zamiennych na akcje zwykłe).<span class="ff1"> </span></div><div class="t m0 x1 h2 y261 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25d ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">19<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 he y19 ff7 fs0 fc0 sc0 ls8 ws0">2.4<span class="ffb ls0"> <span class="_ _12"> </span><span class="ff7">Istotne <span class="ff6">wartości oparte na p<span class="_ _1"></span>rofesjonalnym osądzie i szacunkach<span class="_ _2"></span><span class="ff7"> </span></span></span></span></div><div class="t m0 x4b he y16f ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">W  procesie  stosowania  zasad  (polityki)  rachunkowości  wobec  zagadnień  podanych  poniżej,  największe  znaczenie,  oprócz  szac<span class="_ _2"></span>unków<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">księgowych, <span class="_ _2"></span>miał <span class="_ _c"></span>profesjonalny <span class="_ _c"></span>osąd <span class="_ _c"></span>kierownictwa. <span class="_ _2"></span>Sporządzenie <span class="_ _c"></span>jednostkowego <span class="_ _c"></span>sprawozdania <span class="_ _2"></span>finansowego <span class="_ _c"></span>wymagało <span class="_ _c"></span>od <span class="_ _c"></span>zarządu <span class="_ _2"></span>Spó<span class="_ _c"></span>łki </div><div class="t m0 x1 h2 y172 ff1 fs0 fc0 sc0 ls0 ws0">d<span class="ff5">okonania <span class="_ _15"> </span>pewnych <span class="_ _f"> </span>szacunków  i <span class="_ _15"> </span>założeń, <span class="_ _15"> </span>opartych <span class="_ _15"> </span>na  p<span class="_ _1"></span>rofesjonalnym <span class="_ _f"> </span>osądzie,  które <span class="_ _f"> </span>znajdują  odzwierciedl<span class="_ _1"></span>enie  <span class="ff1">w  stosowaniu <span class="_ _15"> </span>zasady </span></span></div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _c"></span>oraz <span class="_ _d"></span><span class="ff1">w <span class="_ _d"></span>prezen<span class="_ _1"></span>towaniu <span class="_ _d"></span><span class="ff5">kwoty <span class="_ _c"></span>aktywów <span class="_ _d"></span>i <span class="_ _c"></span>zobowiązań <span class="_ _d"></span>oraz <span class="_ _c"></span>przychodów <span class="_ _d"></span>i <span class="_ _c"></span>kosztów. <span class="_ _c"></span>Spółka <span class="_ _d"></span>dokonuje <span class="_ _c"></span>oszacowań <span class="_ _d"></span>i <span class="_ _c"></span>przyjmuje </span></span></div><div class="t m0 x1 h2 y174 ff5 fs0 fc0 sc0 ls0 ws0">założenia <span class="_ _2"></span>dotyczące <span class="_ _c"></span>przyszłości. <span class="_ _2"></span>Szacunki <span class="_ _2"></span>i <span class="_ _2"></span>związane <span class="_ _c"></span>z <span class="_ _2"></span>nimi <span class="_ _2"></span>z<span class="_ _2"></span>ałożenia <span class="_ _2"></span>opierają <span class="_ _2"></span>się <span class="_ _c"></span>o <span class="_ _2"></span>doświadczenia <span class="_ _c"></span>historyczne <span class="_ _2"></span>i <span class="_ _2"></span>i<span class="_ _2"></span>nne c<span class="_ _2"></span>zynniki <span class="_ _2"></span>u<span class="_ _2"></span><span class="ff1">zna<span class="_ _2"></span>wane <span class="_ _2"></span>za </span></div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">istotne. Rzeczywiste wyniki mogą się różnić od tych szacunków. <span class="ff1"> </span></div><div class="t m0 x1 h2 y262 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y177 ff5 fs0 fc0 sc0 ls0 ws0">Rzeczowe składniki aktywów trwałych<span class="ff1"> </span></div><div class="t m0 x1 h2 y178 ff5 fs0 fc0 sc0 ls0 ws0">Wysokość stawek <span class="_ _6"></span>amortyzacyjnych u<span class="_ _1"></span>stalana <span class="_ _1"></span>jest na <span class="_ _6"></span>podstawie aktualnej <span class="_ _6"></span>w<span class="_ _2"></span>iedzy <span class="_ _1"></span>dotyczącej <span class="_ _1"></span>przewidywanego <span class="_ _1"></span>okresu <span class="_ _1"></span>użytkowania <span class="_ _1"></span>skła<span class="_ _2"></span>dników </div><div class="t m0 x1 h2 y179 ff5 fs0 fc0 sc0 ls0 ws0">rzeczowych aktyw<span class="_ _1"></span>ów trw<span class="_ _1"></span>ałych. <span class="_ _1"></span>Przewidywany <span class="_ _1"></span>okres <span class="_ _1"></span>użytkowania p<span class="_ _1"></span>odlega <span class="_ _1"></span>okresowej <span class="_ _1"></span>weryfikacji. <span class="_ _1"></span>Na <span class="_ _1"></span>każdy <span class="_ _1"></span>dzień <span class="_ _1"></span>bilansowy S<span class="_ _1"></span>półka <span class="ff1">ocenia czy </span></div><div class="t m0 x1 h2 y17a ff5 fs0 fc0 sc0 ls0 ws0">istnieją jakiekolwiek przesłanki wskazujące na to, że mogła nastąpić utrata wartości któregoś ze s<span class="_ _1"></span>kładników aktywów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y17b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y17c ff1 fs0 fc0 sc0 ls0 ws0">Leasing </div><div class="t m0 x1 h2 y17d ff5 fs0 fc0 sc0 ls0 ws0">Identyfikacja umowy <span class="_ _2"></span>leasingu skutkuje koniecznością <span class="_ _2"></span>dokonania s<span class="_ _2"></span>zacunków oraz <span class="_ _2"></span>zastosowania osądów przez <span class="_ _c"></span><span class="ff1">z</span>arząd <span class="_ _2"></span>Spółki, które <span class="_ _2"></span>wpływają </div><div class="t m0 x1 h2 y17e ff5 fs0 fc0 sc0 ls0 ws0">istotnie <span class="_ _d"></span>na <span class="_ _e"></span>wartość <span class="_ _e"></span>zobowiązań <span class="_ _d"></span>z <span class="_ _e"> </span>tytułu <span class="_ _e"></span>leasingu <span class="_ _d"></span>oraz <span class="_ _e"></span>aktywów <span class="_ _d"></span>z <span class="_ _e"> </span>tytułu <span class="_ _e"></span>prawa <span class="_ _d"></span>do <span class="_ _e"> </span>użytkowania <span class="_ _d"></span>na <span class="_ _e"> </span>ten <span class="_ _e"></span>dzień. <span class="_ _d"></span>Ustalenie <span class="_ _e"></span>okresu <span class="_ _d"></span>l<span class="_ _2"></span>e<span class="_ _2"></span><span class="ff1">asingu </span></div><div class="t m0 x1 h2 y17f ff5 fs0 fc0 sc0 ls0 ws0">przeprowadzane <span class="_ _e"> </span>jest <span class="_ _f"> </span>na  d<span class="_ _1"></span>zień <span class="_ _f"> </span>rozpoczęcia <span class="_ _f"> </span>leasingu <span class="_ _f"> </span>oraz <span class="_ _15"> </span>na <span class="_ _f"> </span>dzień <span class="_ _f"> </span>wystąpienia <span class="_ _f"> </span>znaczącego <span class="_ _f"> </span>zdarzeni<span class="_ _2"></span>a <span class="_ _f"> </span>wpływając<span class="_ _2"></span>ego <span class="_ _e"> </span>na <span class="_ _15"> </span>tę<span class="ff1"> <span class="_ _f"> </span></span>ocenę, <span class="_ _f"> </span>które </div><div class="t m0 x1 h2 y180 ff5 fs0 fc0 sc0 ls0 ws0">leasingobiorca kontroluje. Przy <span class="_ _2"></span>ustaleniu okresy l<span class="_ _2"></span>easingu bierze się <span class="_ _2"></span>pod uwagę wszystkie <span class="_ _2"></span>fakty powodujące <span class="_ _2"></span>istnienie za<span class="_ _2"></span>c<span class="_ _2"></span>hęt ekonomicznych </div><div class="t m0 x1 h2 y263 ff5 fs0 fc0 sc0 ls0 ws0">do <span class="_ _d"></span>skorzystania <span class="_ _c"></span>z<span class="_ _2"></span> <span class="_ _d"></span>opcji <span class="_ _d"></span>przedłużen<span class="_ _1"></span>ia <span class="_ _d"></span>lub <span class="_ _d"></span>nieskorzystania <span class="_ _c"></span>z<span class="_ _2"></span> <span class="_ _d"></span>opcji <span class="_ _d"></span>wypowiedzenia. <span class="_ _c"></span>Okres <span class="_ _d"></span>trwania <span class="_ _d"></span>leasingów <span class="_ _d"></span>uwzględnia <span class="_ _c"></span>bowiem <span class="_ _d"></span>m<span class="_ _2"></span>oż<span class="_ _2"></span>liwość </div><div class="t m0 x1 h2 y264 ff5 fs0 fc0 sc0 ls0 ws0">przedłużenia umowy leasingu, jak i wcześnie<span class="_ _1"></span>jszego jej zakończenia (wypowiedzenia).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y265 ff5 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _d"></span>szacunków, <span class="_ _c"></span>które <span class="_ _c"></span>maj<span class="_ _2"></span>ą <span class="_ _c"></span>wpływ <span class="_ _c"></span>na <span class="_ _d"></span>wartość <span class="_ _c"></span>roz<span class="_ _2"></span>poznanych<span class="_ _1"></span> <span class="_ _d"></span>aktywów <span class="_ _c"></span>z <span class="_ _d"></span>tytułu <span class="_ _c"></span>prawa <span class="_ _d"></span>do <span class="_ _c"></span>użytkowania <span class="_ _d"></span>w <span class="_ _c"></span>kolejnych <span class="_ _d"></span>okresach, <span class="_ _c"></span>należą <span class="_ _d"></span>tak<span class="_ _2"></span>że </div><div class="t m0 x1 h2 y266 ff5 fs0 fc0 sc0 ls0 ws0">stawki <span class="_ _e"> </span>amortyzac<span class="_ _2"></span>ji <span class="_ _e"> </span>oraz <span class="_ _f"> </span>wartości <span class="_ _e"> </span>rezydualne <span class="_ _f"> </span>przyjęte <span class="_ _f"> </span>dla <span class="_ _f"> </span>poszczególnych <span class="_ _e"> </span>aktywó<span class="_ _2"></span>w. <span class="_ _e"> </span>Przy <span class="_ _f"> </span>określeniu <span class="_ _f"> </span>szacowanych <span class="_ _f"> </span>okresów <span class="_ _f"> </span>użytkowa<span class="_ _c"></span><span class="ff1">nia </span></div><div class="t m0 x1 h2 y267 ff5 fs0 fc0 sc0 ls0 ws0">składników aktywów z tytułu praw do użytkowania stosuje się te same zasady, jak w przypadku rzeczowych aktywów trwałych. <span class="ff1"> </span></div><div class="t m0 x1 h2 y268 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>dokonuje <span class="_ _6"></span>też szacun<span class="_ _1"></span>ków <span class="_ _1"></span>wpływających <span class="_ _1"></span>na <span class="_ _6"></span>wartość <span class="_ _1"></span>zobowiązań <span class="_ _6"></span>z tytułu <span class="_ _6"></span>leasingu <span class="_ _6"></span>oraz korespondujących <span class="_ _1"></span>z<span class="ff1"> </span>n<span class="_ _1"></span>imi <span class="_ _1"></span>aktywów <span class="_ _1"></span>z <span class="_ _6"></span>tytułu <span class="_ _1"></span>prawa </div><div class="t m0 x1 h2 y269 ff5 fs0 fc0 sc0 ls0 ws0">do użytkowania, <span class="_ _1"></span>obejmujących us<span class="_ _1"></span>talenie stopy <span class="_ _1"></span>dyskonta przyjęte<span class="_ _1"></span> do wyceny <span class="_ _1"></span>zobowiązań z <span class="_ _1"></span>tytułu l<span class="_ _1"></span>easingu. Opłaty l<span class="_ _1"></span>easingowe dys<span class="_ _1"></span>k<span class="_ _2"></span><span class="ff1">ontowane </span></div><div class="t m0 x1 h2 y26a ff5 fs0 fc0 sc0 ls0 ws0">są <span class="_ _c"></span>z <span class="_ _c"></span>z<span class="_ _2"></span>astosowaniem <span class="_ _2"></span>krańcow<span class="_ _2"></span>ej <span class="_ _c"></span>stopy <span class="_ _c"></span>procentowej <span class="_ _c"></span>S<span class="_ _2"></span>półki, <span class="_ _c"></span>co <span class="_ _d"></span>jest <span class="_ _2"></span>dopuszczone <span class="_ _c"></span>p<span class="_ _2"></span>rzez <span class="_ _c"></span>MSSF <span class="_ _c"></span>16 <span class="_ _d"></span>wówc<span class="_ _2"></span><span class="ff1">z<span class="_ _2"></span>as, <span class="_ _c"></span>gdy <span class="_ _c"></span>ustalenie <span class="_ _c"></span>stopy <span class="_ _d"></span>procentowej </span></div><div class="t m0 x1 h2 y187 ff5 fs0 fc0 sc0 ls0 ws0">leasingu <span class="_ _e"></span>nie <span class="_ _e"> </span>jest <span class="_ _f"> </span>możliwe <span class="_ _e"> </span>w <span class="_ _f"> </span>łatwy <span class="_ _e"> </span>sposób. <span class="_ _e"> </span>Stopę <span class="_ _f"> </span>dyskonta <span class="_ _e"> </span>usta<span class="_ _2"></span>la <span class="_ _e"></span>się <span class="_ _e"> </span>dla <span class="_ _e"> </span>każdej <span class="_ _f"> </span>umowy <span class="_ _e"> </span>indywidualnie <span class="_ _e"> </span>(z <span class="_ _f"> </span>wyjątkiem <span class="_ _e"> </span>p<span class="_ _c"></span>ortfela <span class="_ _e"> </span>leasingów </div><div class="t m0 x1 h2 ye6 ff1 fs0 fc0 sc0 ls0 ws0">o w <span class="ff5">miarę podobnych cechach</span>) <span class="_ _2"></span><span class="ff5">biorąc pod uwagę specyficzne parametry każdej umowy <span class="_ _2"></span>leasingowej, tj. długość jej trwania, walutę umowy, </span></div><div class="t m0 x1 h2 y26b ff5 fs0 fc0 sc0 ls0 ws0">itp. Stop<span class="_ _1"></span>a dyskonta odzwierciedla przewidywany <span class="_ _1"></span>koszt finansowania zakupu <span class="_ _1"></span>przedmiotu leasingu i <span class="_ _1"></span>uwzględnia stopę <span class="_ _1"></span>wolną od ryzyka opartą </div><div class="t m0 x1 h2 y26c ff5 fs0 fc0 sc0 ls0 ws0">na rentowności obligacji skarbowych, jak również aktualną marżę, jaka zostałaby zapłacona przez Spółkę w przypadku<span class="_ _1"></span> zaciągnięcia przez nią </div><div class="t m0 x1 h2 y26d ff5 fs0 fc0 sc0 ls0 ws0">długu w celu sfinansowania zakupu przedmiotu le<span class="_ _1"></span>asingu w instytucji finansowej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y26f ff5 fs0 fc0 sc0 ls0 ws0">Utrata wartości pożyczek i należności<span class="ff1"> </span></div><div class="t m0 x1 h2 y270 ff5 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _c"></span>na <span class="_ _c"></span>pożyc<span class="_ _2"></span>zki <span class="_ _c"></span>i <span class="_ _c"></span>należności <span class="_ _d"></span>ujmowane <span class="_ _c"></span>są, <span class="_ _c"></span>gdy <span class="_ _d"></span>istnieją <span class="_ _2"></span>o<span class="_ _2"></span>biektywne <span class="_ _c"></span>przesłanki <span class="_ _c"></span>utraty <span class="_ _d"></span>ich <span class="_ _c"></span>wartości. <span class="_ _c"></span>O<span class="_ _2"></span>dpis <span class="_ _2"></span>jes<span class="_ _2"></span>t <span class="_ _c"></span>szacowany <span class="_ _c"></span>na <span class="_ _e"> </span><span class="ff1">podstawie </span></div><div class="t m0 x1 h2 y271 ff5 fs0 fc0 sc0 ls0 ws0">możliwych <span class="_ _f"> </span>do  uzyskania <span class="_ _e"> </span>przyszłych <span class="_ _15"> </span>przepływów <span class="_ _15"> </span>pieniężnych<span class="_ _1"></span>. <span class="_ _15"> </span>Zarówno  kw<span class="_ _1"></span>ota,  jak <span class="_ _e"> </span>i  r<span class="_ _1"></span>ozkład <span class="_ _f"> </span>czasowy  tych <span class="_ _e"> </span>przepływów <span class="_ _16"> </span>są <span class="_ _f"> </span>o<span class="_ _2"></span>kreślan<span class="ff1">e<span class="_ _1"></span> <span class="_ _15"> </span>na </span></div><div class="t m0 x1 h2 y272 ff5 fs0 fc0 sc0 ls0 ws0">podstawie profesjonalnego osądu <span class="ff1">z</span>arządu Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h2 y273 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y274 ff5 fs0 fc0 sc0 ls0 ws0">Rezerwa na świadczenia pracownicze<span class="ff1"> </span></div><div class="t m0 x1 h2 y275 ff5 fs0 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _c"></span>na <span class="_ _c"></span>nagrody <span class="_ _d"></span>jubileuszowe <span class="_ _c"></span>oraz <span class="_ _d"></span>odprawy <span class="_ _c"></span>emerytalne <span class="_ _c"></span>i <span class="_ _c"></span>re<span class="_ _2"></span>ntowe <span class="_ _c"></span>szacuje <span class="_ _c"></span>się <span class="_ _d"></span>przy <span class="_ _c"></span>zastosowaniu <span class="_ _c"></span>metod <span class="_ _d"></span>aktuarialnych. <span class="_ _c"></span>Zmiana <span class="_ _c"></span>s<span class="_ _c"></span><span class="ff1">topy </span></div><div class="t m0 x1 h2 y276 ff5 fs0 fc0 sc0 ls0 ws0">dyskontowej oraz zmiana <span class="_ _1"></span>tempa długookresowego <span class="_ _1"></span>wzrostu wynagrodzeń mają <span class="_ _1"></span>wpływ na zmianę s<span class="_ _1"></span>zacunku. Przy kalkulacji <span class="_ _1"></span>rezerw aktua<span class="_ _2"></span><span class="ff1">riusz </span></div><div class="t m0 x1 h2 y277 ff5 fs0 fc0 sc0 ls0 ws0">przeprowadza analizę wrażliwości w zakresie wpływu stopy dyskonta oraz planowanych wzrostów podstaw wymiaru świad<span class="_ _1"></span>czeń.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y278 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y279 ff1 fs0 fc0 sc0 ls0 ws0">Odroczony podatek dochodowy </div><div class="t m0 x1 h2 y27a ff5 fs0 fc0 sc0 ls0 ws0">W  ramach <span class="_ _f"> </span>procesu <span class="_ _15"> </span>sporządzania  sp<span class="_ _1"></span>rawozdania  finan<span class="_ _1"></span>sowego,  Spółka <span class="_ _15"> </span>szacuje <span class="_ _15"> </span>wartość  re<span class="_ _1"></span>zerwy  i<span class="_ _1"></span>  aktywa <span class="_ _f"> </span>z  tytułu <span class="_ _f"> </span>odroczonego <span class="_ _15"> </span>podatku </div><div class="t m0 x1 h2 y27b ff5 fs0 fc0 sc0 ls0 ws0">dochodowego <span class="_ _d"></span>między <span class="_ _d"></span>innymi <span class="_ _c"></span>na <span class="_ _d"></span>bazie <span class="_ _d"></span>wartości <span class="_ _d"></span>przyszłych <span class="_ _d"></span>poziomów <span class="_ _d"></span>obciążeń <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _d"></span>podatku <span class="_ _c"></span>dochodow<span class="_ _2"></span>ego. <span class="_ _c"></span>Proces <span class="_ _d"></span>obejmuje <span class="_ _d"></span>analiz<span class="_ _c"></span><span class="ls19">ę </span></div><div class="t m0 x1 h2 y27c ff1 fs0 fc0 sc0 ls0 ws0">obec<span class="ff5">nych <span class="_ _d"></span>poziomów <span class="_ _d"></span>obciążeń <span class="_ _d"></span>z <span class="_ _c"></span>tytułu <span class="_ _d"></span>bieżącego <span class="_ _d"></span>podatku <span class="_ _d"></span>dochodowego <span class="_ _d"></span>oraz <span class="_ _d"></span>wartości <span class="_ _d"></span>różnic <span class="_ _c"></span>przejściowych <span class="_ _d"></span>wynikających <span class="_ _d"></span>z <span class="_ _d"></span>odmiennego </span></div><div class="t m0 x1 h2 y27d ff5 fs0 fc0 sc0 ls0 ws0">traktowania <span class="_ _c"></span>transakcji <span class="_ _d"></span>pod <span class="_ _c"></span>kątem <span class="_ _d"></span>podatkowym <span class="_ _c"></span>i <span class="_ _d"></span>księgowym, <span class="_ _c"></span>które <span class="_ _c"></span>powo<span class="_ _2"></span>dują <span class="_ _c"></span>powstanie <span class="_ _c"></span>aktywa <span class="_ _d"></span>i <span class="_ _c"></span>rezerwy <span class="_ _c"></span>z <span class="_ _d"></span>tytułu <span class="_ _d"></span>odroczonego <span class="_ _2"></span>podat<span class="_ _c"></span><span class="ff1">ku </span></div><div class="t m0 x1 h2 y27e ff1 fs0 fc0 sc0 ls0 ws0">dochodowego. </div><div class="t m0 x1 h2 y27f ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>proc<span class="_ _2"></span>esie<span class="_ _1"></span> <span class="_ _1d"> </span>powyższej <span class="_ _16"> </span>oceny <span class="_ _1d"> </span>przyjmowany <span class="_ _1d"> </span>jest <span class="_ _16"> </span>szereg <span class="_ _16"> </span>założeń <span class="_ _1d"> </span>dotyczących <span class="_ _16"> </span>o<span class="_ _2"></span>kreślani<span class="_ _1"></span>a <span class="_ _1d"> </span>wartości <span class="_ _16"> </span>aktywa <span class="_ _1d"> </span>i <span class="_ _1d"> </span>rezerwy <span class="_ _16"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _16"> </span>podatku </div><div class="t m0 x1 h2 y280 ff5 fs0 fc0 sc0 ls0 ws0">odroczonego. <span class="_ _1d"> </span>Powyższe <span class="_ _16"> </span>szacunki <span class="_ _16"> </span>uwzględniają <span class="_ _1d"> </span>prognozy <span class="_ _16"> </span>podat<span class="_ _2"></span>kowe, <span class="_ _16"> </span>historyczne <span class="_ _1d"> </span>wartości <span class="_ _1d"> </span>obciążeń <span class="_ _16"> </span>podatkowych, <span class="_ _1d"> </span>bieżące <span class="_ _16"> </span>dostępne </div><div class="t m0 x1 h2 y281 ff1 fs0 fc0 sc0 ls0 ws0">strateg<span class="ff5">ie <span class="_ _2"></span>dotyczące <span class="_ _2"></span>planowania <span class="_ _c"></span>działalności <span class="_ _2"></span>operacyjnej <span class="_ _2"></span>Spółki <span class="_ _2"></span>oraz <span class="_ _c"></span>terminy <span class="_ _2"></span>realizacji <span class="_ _2"></span>poszczególnyc<span class="_ _2"></span>h <span class="_ _2"></span>różnic <span class="_ _2"></span>przejściowych. <span class="_ _2"></span>Ze <span class="_ _c"></span>wzglę<span class="_ _2"></span></span>du <span class="_ _2"></span>na<span class="_ _2"></span> </div></div></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">20<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">fakt, <span class="_ _c"></span>że <span class="_ _2"></span>pow<span class="_ _2"></span>yższe <span class="_ _2"></span>szacunki <span class="_ _c"></span>mogą <span class="_ _c"></span>ulegać <span class="_ _c"></span>zmianom <span class="_ _c"></span>ze <span class="_ _c"></span>względu <span class="_ _c"></span>na <span class="_ _d"></span>czynniki <span class="_ _2"></span>zewnętrzne, <span class="_ _c"></span>Spółka <span class="_ _c"></span>może <span class="_ _c"></span>okresowo <span class="_ _c"></span>korygować <span class="_ _c"></span>warto<span class="_ _2"></span>ść <span class="_ _2"></span>akty<span class="_ _c"></span><span class="ff1">wa </span></div><div class="t m0 x1 h2 y16f ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">rezerwy z tytułu odroczonego podatku dochodowego, co z kolei może wpływać na sytuację fin<span class="_ _1"></span>ansową Spółki oraz jej wyniki.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y170 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y171 ff1 fs0 fc0 sc0 ls0 ws0">Program motywacyjny </div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">W zakresie programu motywacyjnego szczegółowe osądy i szacunki zostały zaprezentowane w noci<span class="_ _1"></span>e <span class="_ _2"></span><span class="ff1">45. </span></div><div class="t m0 x3a h11 y282 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Znaczące zdarzenia i transakcje <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y283 ff5 fs0 fc2 sc0 ls0 ws0">(w tym wskazanie czynników i zdarzeń o nietyp<span class="_ _1"></span>owym charakterze, mających istotny wpływ na <span class="_ _2"></span><span class="ff1">jednostkowe sprawozdanie finansowe) </span></div><div class="t m0 x1 he y1a2 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1a3 ff7 fs0 fc0 sc0 ls0 ws0">Stopy procentowe </div><div class="t m0 x1 h2 y1a4 ff1 fs0 fc0 sc0 ls0 ws0">Od <span class="_ _f"> </span><span class="ff5">października  2023 <span class="_ _f"> </span>roku <span class="_ _f"> </span>stop<span class="_ _2"></span>a <span class="_ _f"> </span>referencyjna <span class="_ _f"> </span>poz<span class="_ _2"></span>ostaje <span class="_ _f"> </span>na  niezmienionym <span class="_ _f"> </span>wysokim <span class="_ _f"> </span>poz<span class="_ _2"></span>iomie <span class="_ _f"> </span>i  na <span class="_ _f"> </span>dzień <span class="_ _f"> </span>zatwierdzenia  do <span class="_ _f"> </span>publikacji </span></div><div class="t m0 x1 h2 y1a5 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania wynosi 5,75%.  </div><div class="t m0 x1 h2 y1a6 ff5 fs0 fc0 sc0 ls0 ws0">Na podstawie WIBOR 3M i 6M jes<span class="_ _1"></span>t ustalane<span class="_ _1"></span> oprocentowanie zaciągniętych przez Grupę Kap<span class="_ _1"></span>itałową kredytów oraz obligacji wyemitow<span class="ff1">anych </span></div><div class="t m0 x1 h2 y1a7 ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _1"></span>Lokum <span class="_ _1"></span>Deweloper <span class="_ _6"></span>S.A. <span class="_ _1"></span><span class="ff5">Dla <span class="_ _1"></span>udzielanych <span class="_ _6"></span>w ramach <span class="_ _6"></span>Grupy <span class="_ _1"></span>pożyczek <span class="_ _1"></span>przyjęto <span class="_ _6"></span>wysokość opro<span class="_ _1"></span>centowania <span class="_ _1"></span>na <span class="_ _6"></span>poz<span class="_ _2"></span>iomie <span class="_ _6"></span>ustalonym <span class="_ _1"></span>w <span class="_ _1"></span>oparciu </span></div><div class="t m0 x1 h2 y1a8 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="_ _2"></span>warunki emisji obligacji<span class="_ _2"></span>. <span class="ff5">Zarząd<span class="_ _2"></span>, reagując <span class="_ _2"></span>na wysoki <span class="_ _2"></span>poziom <span class="_ _2"></span>stóp procentowych, <span class="_ _2"></span>podjął <span class="_ _2"></span>działania w <span class="_ _2"></span>celu redukcji zadłuże<span class="_ _2"></span>nia odsetkowego </span></div><div class="t m0 x1 h2 y1a9 ff5 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _1"></span>Kapitałowej Lokum <span class="_ _1"></span>Deweloper. <span class="_ _1"></span>Proces <span class="_ _1"></span>ten rozpoczął <span class="_ _1"></span>się <span class="_ _1"></span>w 4<span class="_ _1"></span> kwartale<span class="_ _1"></span> 2022 <span class="_ _6"></span>ro<span class="_ _2"></span>ku <span class="_ _1"></span>poprzez skup <span class="_ _1"></span>obligacji <span class="_ _1"></span>własny<span class="_ _2"></span><span class="ff1">ch <span class="_ _1"></span>celem ich <span class="_ _6"></span>umo<span class="_ _2"></span>rzenia, </span></div><div class="t m0 x1 h2 y1aa ff5 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"></span>wyniku <span class="_ _d"></span>czego <span class="_ _e"></span>do <span class="_ _d"></span>końca <span class="_ _e"></span>1 <span class="_ _d"></span>kwartału <span class="_ _d"></span>2023 <span class="_ _e"></span>roku <span class="_ _d"></span>w <span class="_ _e"></span>całości <span class="_ _d"></span>z<span class="_ _2"></span>ostały <span class="_ _d"></span>wykupione <span class="_ _d"></span>dwie <span class="_ _d"></span>serie <span class="_ _d"></span>obligacji,<span class="_ _2"></span> <span class="_ _d"></span>tj.<span class="_ _2"></span><span class="ff1"> </span>seria <span class="_ _d"></span>F <span class="_ _d"></span>i<span class="_ _2"></span> <span class="_ _d"></span>seria <span class="_ _d"></span>G <span class="_ _d"></span>o <span class="_ _e"></span>łącznej <span class="_ _d"></span>w<span class="_ _2"></span>artości<span class="_ _1"></span> </div><div class="t m0 x1 h2 y1ab ff1 fs0 fc0 sc0 ls0 ws0">nominalnej <span class="_ _2"></span>100 <span class="ls8">000</span> <span class="ff5">tys. <span class="_ _2"></span>PLN. <span class="_ _c"></span>Proces <span class="_ _2"></span>redukcji <span class="_ _2"></span>zadłużenia <span class="_ _2"></span>został <span class="_ _c"></span>wznowiony <span class="_ _2"></span>w <span class="_ _c"></span>4 <span class="_ _2"></span>kwartale <span class="_ _2"></span>2023 <span class="_ _c"></span>roku <span class="_ _2"></span>wraz <span class="_ _2"></span>z <span class="_ _2"></span>emisją <span class="_ _c"></span>nowej <span class="_ _2"></span>serii <span class="_ _2"></span>J <span class="_ _2"></span>(<span class="_ _2"></span>53<span class="_ _2"></span></span> 000 tys. </div><div class="t m0 x1 h2 y1ac ff1 fs0 fc0 sc0 ls0 ws0">PLN) oraz p<span class="_ _1"></span>rzedterminowym wykupe<span class="_ _1"></span>m wszystkich <span class="_ _1"></span>obligacji serii <span class="_ _1"></span>H (100<span class="_ _2"></span> <span class="ls8">000</span> tys. PLN), <span class="_ _1"></span><span class="ff5">co skutkowało<span class="_ _1"></span> obniżenie<span class="_ _1"></span>m zadłużenia z <span class="_ _1"></span>tytułu oblig<span class="_ _1"></span>acji </span></div><div class="t m0 x1 h2 yde ff1 fs0 fc0 sc0 ls0 ws0">na <span class="_ _d"></span>koniec <span class="_ _c"></span>2023 <span class="_ _d"></span>roku <span class="_ _d"></span>o <span class="_ _d"></span>kolejne <span class="_ _d"></span>47<span class="_ _2"></span> <span class="ls8">000</span> <span class="ff5">tys. <span class="_ _d"></span>PLN <span class="_ _d"></span>(wartość <span class="_ _d"></span>nominalna <span class="_ _c"></span>w<span class="_ _2"></span>yemitowanyc</span>h <span class="_ _d"></span>obligacji). <span class="_ _d"></span>Ostatnim <span class="_ _c"></span>zrealizowanym <span class="_ _d"></span>etapem <span class="_ _d"></span>redukcji </div><div class="t m0 x1 h2 y1ad ff5 fs0 fc0 sc0 ls0 ws0">zadłużenia był całkowity wykup obligacji serii<span class="ff1"> I (50 <span class="ls8">000</span> tys. PLN) w dniu 2 lutego 2024 roku. </span></div><div class="t m0 x1 h2 y1ae ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y1af ff6 fs0 fc0 sc0 ls0 ws0">Pozostałe zdarzenia i transakcje<span class="ff7"> </span></div><div class="t m0 x1 h2 y1b0 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>dniu  11 <span class="_ _16"> </span>stycznia <span class="_ _16"> </span>2024  ro<span class="_ _2"></span>ku  Emitent <span class="_ _16"> </span>podjął <span class="_ _16"> </span>decyzję  o<span class="_ _2"></span>  zamiarze <span class="_ _16"> </span>przeprowadzenia <span class="_ _16"> </span>w <span class="_ _16"> </span>dniu <span class="_ _16"> </span>2 <span class="_ _16"> </span>lutego  2024 <span class="_ _16"> </span>roku <span class="_ _16"> </span>przedterminow<span class="_ _2"></span>ego </div><div class="t m0 x1 h2 y1b1 ff5 fs0 fc0 sc0 ls0 ws0">całościowego <span class="_ _f"> </span>wykupu <span class="_ _f"> </span>na <span class="_ _f"> </span>żądanie <span class="_ _f"> </span>Emitenta <span class="_ _f"> </span>obligacji <span class="_ _f"> </span>serii <span class="_ _f"> </span>I <span class="_ _f"> </span>o<span class="_ _2"></span> <span class="_ _f"> </span>łącznej <span class="_ _e"> </span>w<span class="_ _2"></span>artości <span class="_ _e"> </span>nominalnej <span class="_ _f"> </span>50<span class="_ _2"></span><span class="ff1"> </span>000<span class="_ _2"></span> <span class="_ _f"> </span>tys. <span class="_ _f"> </span>PLN. <span class="_ _f"> </span>Spółka <span class="_ _f"> </span>była <span class="_ _15"> </span>uprawniona <span class="_ _e"> </span>do </div><div class="t m0 x1 h2 y1b2 ff1 fs0 fc0 sc0 ls0 ws0">prz<span class="ff5">eprowadzenia <span class="_ _e"></span>przedterminowego <span class="_ _f"> </span>wykupu <span class="_ _f"> </span>obligacji <span class="_ _e"> </span>na <span class="_ _f"> </span>żądanie <span class="_ _f"> </span>własne <span class="_ _e"> </span>zgodnie <span class="_ _f"> </span>z <span class="_ _f"> </span>pkt <span class="_ _f"> </span>13 <span class="_ _e"> </span>Warunków <span class="_ _f"> </span>Emisji <span class="_ _f"> </span>Obligacji <span class="_ _e"> </span>serii <span class="_ _f"> </span>I. <span class="_ _f"> </span>Obligacj<span class="_ _2"></span></span><span class="ls13">e </span></div><div class="t m0 x1 h2 y1b3 ff5 fs0 fc0 sc0 ls0 ws0">podlegały <span class="_ _1"></span>spłacie w <span class="_ _6"></span>w<span class="_ _2"></span>yniku <span class="_ _1"></span>realizacji ww. <span class="_ _1"></span>opcji w <span class="_ _6"></span>kwo<span class="_ _2"></span>cie <span class="_ _1"></span>stanowiącej <span class="_ _1"></span>sumę <span class="_ _1"></span>wartości n<span class="_ _1"></span>ominalnej jednej <span class="_ _1"></span>obligacji (1<span class="ff1"> tys. PLN) <span class="_ _1"></span>oraz dodatkowej </span></div><div class="t m0 x1 h2 y1b4 ff5 fs0 fc0 sc0 ls0 ws0">premii <span class="_ _2"></span>w <span class="_ _c"></span>w<span class="_ _2"></span>ysokości <span class="_ _2"></span>0,50% <span class="_ _c"></span>wartości <span class="_ _c"></span>nominalnej <span class="_ _c"></span>jednej <span class="_ _c"></span>obligacji <span class="_ _c"></span>(5,00 <span class="_ _c"></span>PL<span class="_ _2"></span>N). <span class="_ _2"></span>Dodatkowo<span class="_ _2"></span> <span class="_ _2"></span>obligatariuszom <span class="_ _c"></span>wypłaco<span class="_ _2"></span>ny <span class="_ _2"></span>został <span class="_ _c"></span>należny <span class="_ _e"></span><span class="ff1">do <span class="_ _c"></span>dnia </span></div><div class="t m0 x1 h2 y1b5 ff1 fs0 fc0 sc0 ls8 ws0">22<span class="ls0"> <span class="ff5">lutego 2024 <span class="_ _2"></span>ro<span class="_ _2"></span>ku kupon <span class="_ _2"></span>za <span class="_ _2"></span>5 <span class="_ _2"></span>okres <span class="_ _2"></span>odsetkowy <span class="_ _2"></span>w <span class="_ _2"></span>wysokości <span class="_ _2"></span>28,40 <span class="_ _2"></span>PLN <span class="_ _2"></span>na <span class="_ _2"></span>jedną o<span class="_ _2"></span>bligację. Dniem <span class="_ _2"></span>Ustalenia <span class="_ _2"></span>Praw <span class="_ _2"></span>dl<span class="_ _2"></span></span>a <span class="_ _2"></span>przedterminowego </span></div><div class="t m0 x1 h2 y1b6 ff5 fs0 fc0 sc0 ls0 ws0">wykupu <span class="_ _2"></span>obligacji <span class="_ _c"></span>był <span class="_ _d"></span>dzień <span class="_ _2"></span>25 <span class="_ _c"></span>stycznia <span class="_ _c"></span>2024 <span class="_ _c"></span>roku. <span class="_ _c"></span>Przedterminowy <span class="_ _c"></span>w<span class="_ _2"></span>ykup <span class="_ _2"></span>obligacji <span class="_ _c"></span>zrealizowany <span class="_ _c"></span>został <span class="_ _c"></span>za <span class="_ _c"></span>pośrednictwem <span class="_ _c"></span>KDPW, <span class="_ _c"></span>z<span class="_ _c"></span><span class="ff1">godnie </span></div><div class="t m0 x1 h2 y1b7 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">regulacjami obowiązującymi w ramach KDPW.</span> </div><div class="t m0 x1 h2 y1b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b9 ff5 fs0 fc0 sc0 ls0 ws0">W d<span class="_ _1"></span>niu 17 <span class="_ _6"></span>gr<span class="_ _2"></span>udnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku Emitent <span class="_ _6"></span>ro<span class="_ _2"></span>ku <span class="_ _1"></span>podjął uchwałę <span class="_ _6"></span>w<span class="_ _2"></span> <span class="_ _1"></span>sprawie <span class="_ _1"></span>zakończenia dotychczasowego <span class="_ _1"></span>programu <span class="_ _1"></span>emisji <span class="_ _1"></span>obligacji, na <span class="_ _1"></span>p<span class="_ _2"></span><span class="ff1">odstawie </span></div><div class="t m0 x1 h2 y1ba ff5 fs0 fc0 sc0 ls0 ws0">którego Sp<span class="_ _1"></span>ółka wyemitowała obligacje <span class="_ _1"></span>serii <span class="_ _1"></span>J o łącznej wartości <span class="_ _1"></span>nominalne<span class="_ _1"></span>j 53<span class="ff1"> </span>000 tys. PLN oraz o <span class="_ _1"></span>wyrażeniu<span class="_ _1"></span> zgody na <span class="_ _1"></span>ustan<span class="ff1">owienie nowego </span></div><div class="t m0 x1 h2 y1bb ff5 fs0 fc0 sc0 ls0 ws0">programu emisji obligacji, w <span class="_ _2"></span>ramach którego Spółka będzie mogła dokonać <span class="_ _2"></span>emisji obligacji (w ramach jednej lub kilku serii) do<span class="_ _c"></span><span class="ff1"> maksymalnej </span></div><div class="t m0 x1 h2 y1bc ff5 fs0 fc0 sc0 ls0 ws0">łącznej wartości <span class="_ _6"></span>nominalnej w <span class="_ _1"></span>wysokości <span class="_ _1"></span>100<span class="ff1"> 000 tys. <span class="_ _1"></span>PLN. <span class="_ _1"></span>Pozytywna <span class="_ _1"></span>rekomendacja <span class="_ _1"></span>dla <span class="_ _1"></span>przewidzianych p<span class="_ _1"></span>rz<span class="ff5">ez zarząd <span class="_ _1"></span>czynności zost<span class="_ _1"></span>ała ujęta </span></span></div><div class="t m0 x1 h2 y1bd ff1 fs0 fc0 sc0 ls0 ws0">w uchwale rady nadzorczej z dnia 18 grudnia 2024 roku. </div><div class="t m0 x1 h2 y1be ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y284 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _e"></span><span class="ls8">202</span>4 <span class="_ _e"></span>roku <span class="_ _d"></span><span class="ff5">nie <span class="_ _e"></span>wystąpiły <span class="_ _e"> </span>inne <span class="_ _e"> </span>nietypowe <span class="_ _e"> </span>zdarzenia <span class="_ _d"></span>i <span class="_ _e"> </span>t<span class="_ _2"></span>ransakcje, <span class="_ _d"></span>które <span class="_ _e"> </span>są <span class="_ _e"></span>znaczące <span class="_ _e"></span>pod <span class="_ _e"></span>kątem <span class="_ _e"></span>zrozumienia <span class="_ _d"></span>zmian <span class="_ _e"> </span>sytuacji <span class="_ _e"> </span>finansowej </span></div><div class="t m0 x1 h2 y285 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">wyników osiąganych przez Spółkę</span>. </div><div class="t m0 x3a h11 y49 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Sezonowość działalności<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y286 ff5 fs0 fc0 sc0 ls0 ws0">Podstawowa działalność operacyjna Spółki nie podlega istotnym zjawiskom sezonowości.<span class="ff1"> </span></div><div class="t m0 x3a h11 y287 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff1">Segmenty operacyjne </span></div><div class="t m0 x1 h2 y288 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>nie <span class="_ _c"></span>ujmuje <span class="_ _2"></span>informacji <span class="_ _c"></span>na <span class="_ _c"></span>temat <span class="_ _c"></span>segmentów <span class="_ _c"></span>zgodnie <span class="_ _2"></span>z <span class="_ _c"></span>MSSF <span class="_ _c"></span>8 <span class="_ _c"></span>par. <span class="_ _2"></span>4. <span class="_ _c"></span>Informac<span class="_ _2"></span>je <span class="_ _2"></span>te <span class="_ _c"></span>znajdują <span class="_ _2"></span>się <span class="_ _c"></span>w <span class="_ _c"></span>skonsolidowanym <span class="_ _c"></span>sprawoz<span class="_ _2"></span><span class="ff1">daniu </span></div><div class="t m0 x1 h2 y289 ff5 fs0 fc0 sc0 ls0 ws0">finansowym Grupy Kapitałowej Lokum Deweloper, które zostanie zatwierdzone<span class="ff1"> do publikacji </span>j<span class="_ _2"></span>ednocześnie z jednostkowym sprawozdaniem </div><div class="t m0 x1 h2 y28a ff5 fs0 fc0 sc0 ls0 ws0">finansowym Spółki. <span class="ff1"> </span></div><div class="t m0 x1 h2 y28b ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">21<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x3a h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Wartości niematerialne<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Poniższa tabela przedstawia nabycia i zbycia oraz odpisy amortyzacyjne wartości niematerialn<span class="_ _1"></span>ych:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 hb y28c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6e w24 h1e"><div class="t m0 xc hf y28d ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2024 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x4c y6e w25 h1e"><div class="t m0 xc hf y28e ff7 fs1 fc3 sc0 ls0 ws0">Nabyte koncesj<span class="_ _1"></span>e, </div><div class="t m0 x4d hf y28f ff7 fs1 fc3 sc0 ls0 ws0">patenty i licencje </div></div><div class="c x4e y6e w26 h1e"><div class="t m0 xc hf y28e ff7 fs1 fc3 sc0 ls0 ws0">Oprogramowanie<span class="_ _1"></span> </div><div class="t m0 x4f hf y28f ff7 fs1 fc3 sc0 ls0 ws0">komputerowe </div></div><div class="c x50 y6e w27 h1e"><div class="t m0 x51 hf y290 ff7 fs1 fc3 sc0 ls0 ws0">Zaliczki na </div><div class="t m0 x52 hf y28e ff6 fs1 fc3 sc0 ls0 ws0">wartości </div><div class="t m0 x4f hf y28f ff7 fs1 fc3 sc0 ls0 ws0">niematerialne <span class="_ _1"></span> </div><div class="t m0 x29 hf y57 ff7 fs1 fc3 sc0 ls0 ws0">i prawne </div></div><div class="c x53 y6e w25 h1e"><div class="t m0 x54 hf y28d ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y6f w28 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek okresu<span class="ff7"> </span></div></div><div class="c x4c y6f w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y6f w26 h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">548<span class="ls0"> </span></div></div><div class="c x50 y6f w27 h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x53 y6f w25 h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">602<span class="ls0"> </span></div></div><div class="c x1 y291 w28 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x4c y291 w25 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y291 w26 h13"><div class="t m0 x30 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">169<span class="ls0"> </span></div></div><div class="c x50 y291 w27 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y291 w25 h13"><div class="t m0 x30 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">169<span class="ls0"> </span></div></div><div class="c x1 y71 w28 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (<span class="ff5">–</span>) </div></div><div class="c x4c y71 w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y71 w26 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y71 w27 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y71 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y72 w28 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozliczenie<span class="_ _1"></span> z zaliczek na warto<span class="_ _1"></span>ści <span class="ff1">niematerialne<span class="_ _1"></span> i prawne </span></div></div><div class="c x4c y72 w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y72 w26 h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x50 y72 w27 h13"><div class="t m0 x55 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(54) </div></div><div class="c x53 y72 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y73 w28 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _1"></span>niec okresu<span class="ff7"> </span></div></div><div class="c x4c y73 w25 h14"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y73 w26 h14"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">771<span class="ls0"> </span></div></div><div class="c x50 y73 w27 h14"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y73 w25 h14"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">771<span class="ls0"> </span></div></div><div class="c x1 y74 w29 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y74 w25 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y74 w26 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y74 w27 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y74 w25 h13"><div class="t m0 x56 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y75 w28 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _1"></span>czątek okresu<span class="ff7"> </span></div></div><div class="c x4c y75 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y75 w26 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(548)<span class="ls0"> </span></div></div><div class="c x50 y75 w27 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y75 w25 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(548)<span class="ls0"> </span></div></div><div class="c x1 y1ff w28 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x4c y1ff w25 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y1ff w26 h13"><div class="t m0 x21 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x50 y1ff w27 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y1ff w25 h13"><div class="t m0 x57 hf y58 ff7 fs1 fc0 sc0 ls1f ws0">(2)<span class="ls0"> </span></div></div><div class="c x1 y77 w28 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (+) </div></div><div class="c x4c y77 w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y77 w26 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y77 w27 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y77 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y78 w28 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x4c y78 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y78 w26 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(550)<span class="ls0"> </span></div></div><div class="c x50 y78 w27 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y78 w25 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(550)<span class="ls0"> </span></div></div><div class="c x1 y79 w29 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y79 w2a h13"><div class="t m0 xc h10 y292 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x4e y79 w2b h13"><div class="t m0 x35 h1b y292 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 y79 w2c h13"><div class="t m0 xb h1b y292 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x53 y79 w2a h13"><div class="t m0 xb h1b y292 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y7a w29 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x4c y7a w2a h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y7a w2b h13"><div class="t m0 x36 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x50 y7a w2c h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x53 y7a w2a h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x1 y7b w29 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x4c y7b w2a h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y7b w2b h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">221<span class="ls0"> </span></div></div><div class="c x50 y7b w2c h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y7b w2a h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">221<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y293 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y294 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y295 w24 h1f"><div class="t m0 xc hf y28d ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x4c y295 w25 h1f"><div class="t m0 xc hf y296 ff7 fs1 fc3 sc0 ls0 ws0">Nabyte koncesj<span class="_ _1"></span>e, </div><div class="t m0 x4d hf yf ff7 fs1 fc3 sc0 ls0 ws0">patenty i licencje </div></div><div class="c x4e y295 w26 h1f"><div class="t m0 xc hf y296 ff7 fs1 fc3 sc0 ls0 ws0">Oprogramowanie<span class="_ _1"></span> </div><div class="t m0 x4f hf yf ff7 fs1 fc3 sc0 ls0 ws0">komputerowe </div></div><div class="c x50 y295 w27 h1f"><div class="t m0 x51 hf y297 ff7 fs1 fc3 sc0 ls0 ws0">Zaliczki na </div><div class="t m0 x52 hf y296 ff6 fs1 fc3 sc0 ls0 ws0">wartości </div><div class="t m0 x4f hf yf ff7 fs1 fc3 sc0 ls0 ws0">niematerialne <span class="_ _1"></span> </div><div class="t m0 x29 hf y57 ff7 fs1 fc3 sc0 ls0 ws0">i prawne </div></div><div class="c x53 y295 w25 h1f"><div class="t m0 x54 hf y28d ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y298 w28 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek okresu<span class="ff7"> </span></div></div><div class="c x4c y298 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y298 w26 h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">548<span class="ls0"> </span></div></div><div class="c x50 y298 w27 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y298 w25 h13"><div class="t m0 x30 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">548<span class="ls0"> </span></div></div><div class="c x1 y299 w28 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x4c y299 w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y299 w26 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y299 w27 h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x53 y299 w25 h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x1 y29a w28 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (<span class="ff5">–</span>) </div></div><div class="c x4c y29a w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y29a w26 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y29a w27 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y29a w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y29b w28 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="ff7">ko<span class="_ _1"></span>niec okresu </span></div></div><div class="c x4c y29b w25 h13"><div class="t m0 xa hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y29b w26 h13"><div class="t m0 x30 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">548<span class="ls0"> </span></div></div><div class="c x50 y29b w27 h13"><div class="t m0 x21 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x53 y29b w25 h13"><div class="t m0 x30 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">602<span class="ls0"> </span></div></div><div class="c x1 y29c w29 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y29c w25 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y29c w26 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y29c w27 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y29c w25 h13"><div class="t m0 x56 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y29d w28 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _1"></span>czątek okresu<span class="ff7"> </span></div></div><div class="c x4c y29d w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y29d w26 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(527)<span class="ls0"> </span></div></div><div class="c x50 y29d w27 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y29d w25 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(527)<span class="ls0"> </span></div></div><div class="c x1 y29e w28 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x4c y29e w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y29e w26 h13"><div class="t m0 x55 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(21) </div></div><div class="c x50 y29e w27 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y29e w25 h13"><div class="t m0 x55 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(21)<span class="ls0"> </span></div></div><div class="c x1 y214 w28 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (+) </div></div><div class="c x4c y214 w25 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y214 w26 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y214 w27 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y214 w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y29f w28 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x4c y29f w25 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y29f w26 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(548)<span class="ls0"> </span></div></div><div class="c x50 y29f w27 h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y29f w25 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(548)<span class="ls0"> </span></div></div><div class="c x1 y2a0 w29 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y2a0 w2a h13"><div class="t m0 x56 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x4e y2a0 w2b h13"><div class="t m0 x56 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x50 y2a0 w2c h13"><div class="t m0 x56 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y2a0 w2a h13"><div class="t m0 x56 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2a1 w29 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x4c y2a1 w2a h14"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y2a1 w2b h14"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x50 y2a1 w2c h14"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x53 y2a1 w2a h14"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x1 y2a2 w29 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x4c y2a2 w2a h13"><div class="t m0 xa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x4e y2a2 w2b h13"><div class="t m0 x36 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x50 y2a2 w2c h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x53 y2a2 w2a h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">54<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y2a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2a4 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"></span>nie <span class="_ _c"></span>ma <span class="_ _d"></span>zo<span class="_ _2"></span>bowiązań <span class="_ _d"></span>umownych <span class="_ _c"></span>na <span class="_ _d"></span>dzień <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _d"></span>20<span class="ff1">24<span class="_ _2"></span> <span class="_ _d"></span></span>roku <span class="_ _c"></span>o<span class="_ _2"></span>bligujących <span class="_ _c"></span>ją <span class="_ _d"></span>do <span class="_ _d"></span>nabycia <span class="_ _d"></span>w <span class="_ _d"></span>przyszłości <span class="_ _d"></span>wartości <span class="_ _d"></span>niematerialnych<span class="_ _1"></span> </div><div class="t m0 x1 h2 y2a5 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">prawnych. <span class="_ _d"></span>Na <span class="_ _c"></span>wartościach <span class="_ _d"></span>niematerialnych <span class="_ _c"></span>ni<span class="_ _2"></span>e <span class="_ _c"></span>z<span class="_ _2"></span>ostały <span class="_ _d"></span>ustanowione<span class="_ _1"></span> <span class="_ _d"></span>żadne <span class="_ _d"></span>zabezpieczeni<span class="_ _1"></span>a. <span class="_ _d"></span>Wszystkie <span class="_ _d"></span>wartości <span class="_ _d"></span>niemateri<span class="_ _1"></span>alne <span class="_ _d"></span>posia<span class="_ _2"></span><span class="ff1">dane </span></span></div><div class="t m0 x1 h2 y2a6 ff5 fs0 fc0 sc0 ls0 ws0">przez jednostkę zostały nabyte.<span class="ff1"> </span></div><div class="t m0 x1 h2 y2a7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">22<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x3a h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff1">Rzeczowe <span class="ff5">aktywa trwałe</span> </span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Poniższa tabela przedstawia nabycia i zbycia oraz odpisy aktualizujące wartość rzeczowych aktywów trwałych:<span class="ff1"> </span></div><div class="t m0 x1 hb y28c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5a w2d h19"><div class="t m0 xc hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2024 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x23 y5a w2e h19"><div class="t m0 x1b hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x58 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x59 y5a w2f h19"><div class="t m0 x27 hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x4d hf y89 ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x5a y5a w2e h19"><div class="t m0 x19 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 xe hf y89 ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x5b y5a w2e h19"><div class="t m0 x58 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x19 hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">środki </div><div class="t m0 x19 hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div></div><div class="c x5c y5a w30 h19"><div class="t m0 x4f hf yc4 ff7 fs1 fc3 sc0 ls0 ws0">Aktywa z </div><div class="t m0 x5d hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">tytułu </div><div class="t m0 x4f hf y89 ff7 fs1 fc3 sc0 ls0 ws0">prawa do </div><div class="t m0 xc hf y8a ff6 fs1 fc3 sc0 ls0 ws0">użytkowania<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x5e y5a w2e h19"><div class="t m0 x19 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x27 hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">trwałe w </div><div class="t m0 x27 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">budowie </div></div><div class="c x5f y5a w31 h19"><div class="t m0 x12 hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y2a8 w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek <span class="ff7">okresu </span></div></div><div class="c x23 y2a8 w2e h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">10 387 </div></div><div class="c x59 y2a8 w2f h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 061 </div></div><div class="c x5a y2a8 w2e h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">7 274 </div></div><div class="c x5b y2a8 w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">370<span class="ls0"> </span></div></div><div class="c x5c y2a8 w30 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 669 </div></div><div class="c x5e y2a8 w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x5f y2a8 w31 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">21 873 </div></div><div class="c x1 y2a9 w13 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x23 y2a9 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">256<span class="ls0"> </span></div></div><div class="c x59 y2a9 w2f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">218<span class="ls0"> </span></div></div><div class="c x5a y2a9 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">111<span class="ls0"> </span></div></div><div class="c x5b y2a9 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">203<span class="ls0"> </span></div></div><div class="c x5c y2a9 w30 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">913<span class="ls0"> </span></div></div><div class="c x5e y2a9 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2a9 w31 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 701 </div></div><div class="c x1 y2aa w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (<span class="ff5">–</span>) </div></div><div class="c x23 y2aa w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2aa w2f h13"><div class="t m0 x62 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(83) </div></div><div class="c x5a y2aa w2e h13"><div class="t m0 x32 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 073) </div></div><div class="c x5b y2aa w2e h13"><div class="t m0 x10 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(166) </div></div><div class="c x5c y2aa w30 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2aa w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2aa w31 h13"><div class="t m0 x32 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 322) </div></div><div class="c x1 y2ab w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x23 y2ab w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2ab w2f h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2ab w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">394<span class="ls0"> </span></div></div><div class="c x5b y2ab w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2ab w30 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(394) </div></div><div class="c x5e y2ab w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2ab w31 h13"><div class="t m0 x3 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y2ac w13 h14"><div class="t m0 xc h10 yf5 ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSSF 16<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x23 y2ac w2e h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2ac w2f h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2ac w2e h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2ac w2e h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2ac w30 h14"><div class="t m0 x32 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">(1 507) </div></div><div class="c x5e y2ac w2e h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2ac w31 h14"><div class="t m0 x32 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">(1 507) </div></div><div class="c x1 y2ad w16 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Rozliczenie<span class="_ _1"></span> ze środków tr<span class="_ _1"></span>wałych w budowie<span class="ff1"> </span></div></div><div class="c x23 y2ad w32 h13"><div class="t m0 x64 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2ad w30 h13"><div class="t m0 x64 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2ad w32 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">111<span class="ls0"> </span></div></div><div class="c x5b y2ad w32 h13"><div class="t m0 x65 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 </div></div><div class="c x5c y2ad w33 h13"><div class="t m0 x64 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2ad w32 h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(112) </div></div><div class="c x5f y2ad w31 h13"><div class="t m0 x65 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y2ae w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _1"></span>niec okresu<span class="ff7"> </span></div></div><div class="c x23 y2ae w2e h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">10 643 </div></div><div class="c x59 y2ae w2f h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x5a y2ae w2e h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">6 817 </div></div><div class="c x5b y2ae w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">408<span class="ls0"> </span></div></div><div class="c x5c y2ae w30 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 681 </div></div><div class="c x5e y2ae w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2ae w31 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">20 745 </div></div><div class="c x1 y2af w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y2af w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2af w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2af w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2af w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2af w33 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2af w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2af w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2b0 w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _1"></span>czątek okresu<span class="ff7"> </span></div></div><div class="c x23 y2b0 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(2 104) </div></div><div class="c x59 y2b0 w2f h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(935)<span class="ls0"> </span></div></div><div class="c x5a y2b0 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(5 495) </div></div><div class="c x5b y2b0 w2e h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(359)<span class="ls0"> </span></div></div><div class="c x5c y2b0 w30 h13"><div class="t m0 x63 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(978)<span class="ls0"> </span></div></div><div class="c x5e y2b0 w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2b0 w31 h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(9 871) </div></div><div class="c x1 y2b1 w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x23 y2b1 w2e h13"><div class="t m0 x10 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(231) </div></div><div class="c x59 y2b1 w2f h13"><div class="t m0 x62 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x5a y2b1 w2e h13"><div class="t m0 x10 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(862) </div></div><div class="c x5b y2b1 w2e h13"><div class="t m0 x62 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(29) </div></div><div class="c x5c y2b1 w30 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(438) </div></div><div class="c x5e y2b1 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b1 w31 h13"><div class="t m0 x32 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 654) </div></div><div class="c x1 y2b2 w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (+) </div></div><div class="c x23 y2b2 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2b2 w2f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">81<span class="ls0"> </span></div></div><div class="c x5a y2b2 w2e h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 052 </div></div><div class="c x5b y2b2 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">166<span class="ls0"> </span></div></div><div class="c x5c y2b2 w30 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2b2 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b2 w31 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 299 </div></div><div class="c x1 y2b3 w13 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x23 y2b3 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2b3 w2f h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2b3 w2e h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(230) </div></div><div class="c x5b y2b3 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2b3 w30 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">230<span class="ls0"> </span></div></div><div class="c x5e y2b3 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b3 w31 h13"><div class="t m0 x65 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y2b4 w13 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSS<span class="_ _1"></span>F 16<span class="ff1"> </span></div></div><div class="c x23 y2b4 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2b4 w2f h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2b4 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2b4 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2b4 w30 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">764<span class="ls0"> </span></div></div><div class="c x5e y2b4 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b4 w31 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">764<span class="ls0"> </span></div></div><div class="c x1 y293 w13 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x23 y293 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(2 <span class="ls7">335)<span class="ls0"> </span></span></div></div><div class="c x59 y293 w2f h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(948)<span class="ls0"> </span></div></div><div class="c x5a y293 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(5 535) </div></div><div class="c x5b y293 w2e h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(222)<span class="ls0"> </span></div></div><div class="c x5c y293 w30 h13"><div class="t m0 x63 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(422)<span class="ls0"> </span></div></div><div class="c x5e y293 w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y293 w31 h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(9 462) </div></div><div class="c x1 y26a w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y26a w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y26a w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y26a w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y26a w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y26a w33 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y26a w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y26a w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2b5 w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _1"></span>e z<span class="ff7"> </span>tytułu utraty <span class="_ _1"></span>wartości<span class="ff7"> </span></div></div><div class="c x23 y2b5 w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2b5 w2f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2b5 w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2b5 w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2b5 w30 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2b5 w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b5 w31 h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2b6 w13 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odwrócenie odpisó<span class="_ _1"></span>w aktualizując<span class="_ _1"></span>ych<span class="ff7"> </span></div></div><div class="c x23 y2b6 w2e h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2b6 w2f h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2b6 w2e h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2b6 w2e h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2b6 w30 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2b6 w2e h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2b6 w31 h14"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2b7 w16 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y2b7 w32 h13"><div class="t m0 xc h10 ye3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x59 y2b7 w30 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5a y2b7 w32 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y2b7 w32 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y2b7 w33 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5e y2b7 w32 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y2b7 w30 h13"><div class="t m0 x67 h1b ye3 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2b8 w16 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x23 y2b8 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 283 </div></div><div class="c x59 y2b8 w30 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">126<span class="ls0"> </span></div></div><div class="c x5a y2b8 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 779 </div></div><div class="c x5b y2b8 w32 h13"><div class="t m0 x66 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c x5c y2b8 w33 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x5e y2b8 w32 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x5f y2b8 w30 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">12 002<span class="ls0"> </span></div></div><div class="c x1 y2b9 w16 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x23 y2b9 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 308 </div></div><div class="c x59 y2b9 w30 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">248<span class="ls0"> </span></div></div><div class="c x5a y2b9 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 282 </div></div><div class="c x5b y2b9 w32 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">186<span class="ls0"> </span></div></div><div class="c x5c y2b9 w33 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x5e y2b9 w32 h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2b9 w30 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">11 283 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y2ba ff9 fs1 fc0 sc0 ls0 ws0">* p<span class="ff8">ozycja tra<span class="_ _1"></span>nsfer obejmuje wa<span class="_ _1"></span>rtości netto rzeczowych a<span class="_ _1"></span>ktywów trwałych<span class="_ _1"></span>, które zost<span class="_ _1"></span>ały wykupio<span class="_ _1"></span>ne z leasingu na własność.<span class="ff9"> </span></span></div><div class="t m0 x1 h2 y2bb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y2bc ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2bd w2d h18"><div class="t m0 xc hf y2be ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x23 y2bd w2e h18"><div class="t m0 x1b hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x58 hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x59 y2bd w2f h18"><div class="t m0 x27 hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x4d hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x5a y2bd w2e h18"><div class="t m0 x19 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 xe hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x5b y2bd w2e h18"><div class="t m0 x58 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x19 hf yb1 ff6 fs1 fc3 sc0 ls0 ws0">środki </div><div class="t m0 x19 hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div></div><div class="c x5c y2bd w30 h18"><div class="t m0 x4f hf yb4 ff7 fs1 fc3 sc0 ls0 ws0">Aktywa z </div><div class="t m0 x5d hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">tytułu </div><div class="t m0 x4f hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">prawa do </div><div class="t m0 xc hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">użytkowania<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x5e y2bd w2e h18"><div class="t m0 x19 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x27 hf yb1 ff6 fs1 fc3 sc0 ls0 ws0">trwałe w </div><div class="t m0 x27 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">budowie </div></div><div class="c x5f y2bd w31 h18"><div class="t m0 x12 hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y2bf w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek okresu<span class="ff7"> </span></div></div><div class="c x23 y2bf w2e h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">10 387 </div></div><div class="c x59 y2bf w2f h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 061 </div></div><div class="c x5a y2bf w2e h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">6 313 </div></div><div class="c x5b y2bf w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">371<span class="ls0"> </span></div></div><div class="c x5c y2bf w30 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 291 </div></div><div class="c x5e y2bf w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2bf w31 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">21 423 </div></div><div class="c x1 y2c0 w13 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x23 y2c0 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c0 w2f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">39<span class="ls0"> </span></div></div><div class="c x5a y2c0 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">657<span class="ls0"> </span></div></div><div class="c x5b y2c0 w2e h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c x5c y2c0 w30 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">265<span class="ls0"> </span></div></div><div class="c x5e y2c0 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x5f y2c0 w30 h13"><div class="t m0 x2f h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">1 075<span class="ls0"> </span></div></div><div class="c x1 y2c1 w13 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (<span class="ff5">–</span>) </div></div><div class="c x23 y2c1 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c1 w2f h13"><div class="t m0 x62 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(39) </div></div><div class="c x5a y2c1 w2e h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(322) </div></div><div class="c x5b y2c1 w2e h13"><div class="t m0 x68 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(3) </div></div><div class="c x5c y2c1 w30 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2c1 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c1 w30 h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(364) </div></div><div class="c x1 y2c2 w13 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x23 y2c2 w2e h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c2 w2f h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2c2 w2e h14"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">626<span class="ls0"> </span></div></div><div class="c x5b y2c2 w2e h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2c2 w30 h14"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(626) </div></div><div class="c x5e y2c2 w2e h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c2 w30 h14"><div class="t m0 x65 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y2c3 w16 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSS<span class="_ _1"></span>F 16<span class="ff1"> </span></div></div><div class="c x23 y2c3 w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c3 w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2c3 w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2c3 w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2c3 w33 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(261) </div></div><div class="c x5e y2c3 w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c3 w30 h13"><div class="t m0 x10 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(261) </div></div><div class="c x1 y2c4 w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _1"></span>niec okresu<span class="ff7"> </span></div></div><div class="c x23 y2c4 w2e h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">10 387 </div></div><div class="c x59 y2c4 w2f h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 061 </div></div><div class="c x5a y2c4 w2e h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">7 274 </div></div><div class="c x5b y2c4 w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">370<span class="ls0"> </span></div></div><div class="c x5c y2c4 w30 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 669 </div></div><div class="c x5e y2c4 w2e h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x5f y2c4 w31 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">21 873 </div></div><div class="c x1 y2c5 w16 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y2c5 w32 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c5 w30 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2c5 w32 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2c5 w32 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2c5 w33 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2c5 w32 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c5 w30 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y261 w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _1"></span>czątek okresu<span class="ff7"> </span></div></div><div class="c x23 y261 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(1 873) </div></div><div class="c x59 y261 w2f h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(869)<span class="ls0"> </span></div></div><div class="c x5a y261 w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(4 606) </div></div><div class="c x5b y261 w2e h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(354)<span class="ls0"> </span></div></div><div class="c x5c y261 w30 h13"><div class="t m0 x63 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(885)<span class="ls0"> </span></div></div><div class="c x5e y261 w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y261 w31 h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(8 587) </div></div><div class="c x1 y2c6 w13 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x23 y2c6 w2e h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(231) </div></div><div class="c x59 y2c6 w2f h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(105) </div></div><div class="c x5a y2c6 w2e h13"><div class="t m0 x10 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(778) </div></div><div class="c x5b y2c6 w2e h13"><div class="t m0 x68 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(8) </div></div><div class="c x5c y2c6 w30 h13"><div class="t m0 x63 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(526) </div></div><div class="c x5e y2c6 w2e h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c6 w31 h13"><div class="t m0 x32 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(1 648) </div></div><div class="c x1 y2c7 w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (+) </div></div><div class="c x23 y2c7 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2c7 w2f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">39<span class="ls0"> </span></div></div><div class="c x5a y2c7 w2e h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">322<span class="ls0"> </span></div></div><div class="c x5b y2c7 w2e h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 </div></div><div class="c x5c y2c7 w30 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2c7 w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2c7 w31 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">364<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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flZN9bU1tc1xjf+105BrLSkhX+hlldtclJseVnH5o/ZykUBAFvWNHP22mEjMm8pHn9H4YUXNEyYFF0Ks+jq4Q2TJkfFUvidS1tcSIefjW6aObtpxsyGX0+OLvaSf8LxIYRkVVXt4CHtzjg9tXpNNFw+c587Y4cor+P/3JlY8V5+n95bv87xRUuiPfXcsrL2w4Zu+U0VfTTfV2Z0pc9na3fG6dGZclnzGURF0fSXv2Ztn83dW3jxt2PHHt3+qn9fN/LmtVf+oO7mnxQOvqju9rHRShZccP7Wfy5bft2Nzdn/7LVX/iCxoDI+Z27WYZnkypWrTuwbXdg02iYbPsSPZoyoHzO+YdLk6CKq0dzZBQP7pycJiPotWVUVXVUpukBQx/+5c4cc/Ol4/32fqXPttrRz/9HxT/+2fHz2tDikZ+hRnz/ji52ie7903xtZ9xYtfeen/XtcfOZhrVmV5VUf/mzyC7PeWFG1ui7z9rLORSd+qev3vnZURbcumbc/Peed4eOe3vIyTzqs/PsXHHtMjw0n5j3w1Bt3PPRi+t6K/br8+effbL4aJ13xQOYtL//vpc2T5qqxTz/3+vL0jyMuOG74+cf4fQKAbZWsqoqmb87cvc6r6BEN2gkhRHvtIYROjzy4uV3PnKL2JZMnru7Xf93Im/NPOC6vokdOUftOjzy49vobm2bMTF8VtGBg/+Ixt21uZ3Hr92sz17lgYP+iZlMYN39T0XWHosSK9uYzz2eLrucTQmg+Y0FiQWXWGWuZ+ZF1b/7pp8aOPbrwkkGp1Wvqbh+brKpKN0+np6dt04GsLb9uZjEWXT287vaxa6+/sfNTm85t2759dPmd9A15B1cUXnRBNF1BCKHpxTnJqqpUTU1OUdfoDLd2Xx+YuYCo2db/+en2FT2Sb72drKpqen7Wp58fRVcP/+wf59mkRc8dkHxnafovDhv+lUilNrnqaDyZOu/hxVmntx1a1v7vgw+J5ebEk6kvT5o/r2qTQz2xNWtKFi0MIfz5tm9mlclWiieSdz36cmaQtOjSs3r+x0XHp4/hTHlu8cdmT+Sc3t1vHdq3qCC/cln1mdf8LvOu+Q98N+ugUPPFTvzRV085cr+sFT7wwnsyb9nu9w4Au61UXX3mbNRpGycFjieSK1c2vfRyrOKgvAMP3OQoTTyRXLkytG+/yZwH0TCbTW9M1dU3vTA7b5+9t2YJWYtqPj1x5jrnlJa2EBLRYpu/qb32Sr96srom1Ndv8tIfPSvzYVvePhsWkrVjl7FKqbr65LJl8cpF+ccclfVGoiW3vP5b97qZ67lx5VuazTm5fEXynyujI2nZmzqeSCxZEs2msGGDZy42vSYfbajk8hWf9ITRjY9NzTpOUjCw/+Zmp/iMWztsRPZ/KNz5i+0ezbULyD7a0+KQnge/dmA0pOe6Z9/Nap6cpvXFb204NDTox1P/due/NT+1bMtqauu/cs3vso7wtGjiE69Nm7Xkgf8asK2B8cfnF4cQxg3vd2DXPbLumv/OB+ljQZFn5r6T9ZhH/74oK3uWrFiV+WNZ5yLNAwDbKqeofU7RFvdiY3nRuPnN3bXZXtr0VVr+r/qWlrDlRW39Om/5jbcQWi09a8uv9bGXyMwpap9X0aP5FG0fu+Rtft2P25K55V1bPkQTy0uv3uY+u8w1+fQvkpNbVtbhZ6N30r9fxWNuS59YSMia0uCNqvrmQ3p+1f+L3ToVhBCeemvNPS//K3uDLlmSG98wxKVqdd3lP3tim14+nkheNOqPW9M8ac3TZSvL59lXlsbyci89a5Mp155/fUWLjbTlW2bP32QrffuMQ/0mAQDsYkomT2yTifV2jFheh9tG+xBbyJ66puS5v1+Udff5B5d+4+DSEMIHdfHz/5C99z/i6LL8jCtzhRCee335/X9+fetf/pZJMyuXVmfdeNOQPg+P+tpzdw2a+KOvjrjguLLORem7Hr3lvM3NcHBO7+7vPPS96Ou5uwbdNKRP5hNDCI/+fVEI4au9Dsi88YnZm4xiyprMYHO3Pz3n7cwfv3Lc/n6TAAB2JQUD+7d4rGwn0u7UvtG1oQiZJ7ld+OiSrKv07Nkh/96z9w8hxJOpcx5amPXMQ8vaj+zbre8eX730J3/KvP2GCTOOP2SfrTnpq3JZ9cQnXsu8pWK/Lv/7n2enZ04rL+t4ypH7fXfA4dfeM/2Pzy8ee1W/FidVa668rOPFZx7Wbc+SzHWb9caKEMIhX/jcJuuwtLqusSl9Yt7chStbXODchSvTLx1PJDMnMwjbewAKAIDPrLY/vS2eSCxZEq9cFH/l1VR1TQghvmhJ+mJK+aef2sIYtlYrumlk1gif3T177n35X82H9Dz2jYM2N6QnhPDHC3rEcnNOOXK/S8/qmVUvWznI53fPLMi6JbN5Nn5aBfnjhvdrPpPbx+rTc9/MH6tW10WFc9Jh5Zndkjm8p/nAnvTtA0/acE3VrIE9l57Vc3MHoAAA2BkVXT28DU9vi8+ZW3fHuMxJ7dLS0+Wl4yS/T6+iEVe11YR1uV1Ko6n2fKa5IYQ3quqveWZZ1h23ndbtS2Xtw2aG9KSv4RNCuH5wr4r9umQFxtYM8pk1f5NxNSMuOG4LB3O2Y86AWF5u1oq1i+WFEC7rf3jmjZnDezKH8Yy44LgWb88a2JN11hwAADu7wssva6vgWX3GgDVf/1aLzdOiphkz13z9W6vPGBCfM7dN1qHg/K/5QEMIsdqG+MBJr+VmXHkzhHDSF/e4/KjPhxBqG+IXTJ6XdSxjyLH7RNfwSdfF5JHnHP6932Q+5m8L/3XXtNeu6L9h/oC6pmRR/iaLiSeSWaN62nyETOWy6syXKOtcFB2WOfyAz2c+7InZb0aX3MkawHPF147KnFO7cll1lF5ZA3uOOHDPT+7jqd63u99RAIC0Lu8u/sSbZ8jgNjjUE0/Uj797uw+zJBZUrvn6twqHDO4w8rpWnvaWW961YGB/p7rFSgpjJ9S9nzVY5f1lRXXndS8qyC/Kzz1hzfKsPpm/Znn89P0yz+x66YP1aw4/ImvRfY/fsMv++wU1v379gz+c3z06ZS6ysmZd1uO77VmSdUuLEwzsVdpha04qq6mt/+WjL2fecuKXNkx6WFrSvmK/Luk3lR7ekzmw55ze3WN5uZmnw82e/15Fty5ZA3tOOqzcGW4AALuSwgsvaH3z1A4esvVHeDanYcKkxOIlxXfe8bHzlW9Z+2FDZU8shDBueL+sK+dUra679p7p44b3i47kHPWdiZnPqVxafcukmTdcelL04wd18Sv+/E7Wcq/rvU90jtyyNY2XTXsrhHDbC/+8ttc+27RyJ13xQPMbn7trUIvnwi1aXjPlucUhhNVrG377zPzmE8SddvQX0t9feNohN0yYsTHk3vngmB57Zw7siR7c79j905Hz9Jy3Lz7zsKyBPVnny+2M/58BAECm1k7g1kbNE2maMXPtlSNKJk1ozTGfvIoeuWVlu/nHmhtCKC1pf/fVX8m644/PL44qorSk/dir+mXdO/GJ1559ZWkIIZ5MXTbtrawp4E7Zr+SaE/aO7j3tNxvGaY1+/r03MuZF2Ku0Q9Yya2obWvNOKpdWDx/39PBxT98wYUbz5jnpsPL0nAQhhOMP2STAouE9mQN4ju6xV9bDnnt9eTyRzBrYk7UcAAB2aoVDBrdyCfXj726r5kmXz7pRrZ1WrnDwRbInhBCO6bF35gj+yPBxT0enmQ08qfs5vbMHmfzn3c/W1Nbf9sI/m08B96v+X0xPAZdZROf+flFdUzL6vvl8A5ubRa31yjoX3Tr0lMxbKrp1ybyqzxOz38w8oa6sc1F0QClrZuolK1ZlDuw56bDyj52tDgCAnUhB/7Nb8/T4nLmfxLRpDRMmtXKGg3Zn9pM9G1zxtaOyOiSE8LXr/xBPJEMIvxh2WtbVP6tW1w257cnRz63Iekp6krfmU8C9v67puXc31sVB5ZucpHjDhBl1jZscNTqnd/foqzXv8NKzes66e3Dz8+K+fcah6e8rl1b/4W8bL0zU/8QD02120mHl6duffPHtzIE9/Y51lVIAgF1K7MgjWvP0tdff+AmtWCuXnHfggbv7J7vxu5aG8VStrouG8cTych+95byswTavVr5XuE9OQ9eu6VuGHvX5aJK3D+ri5/8he1zKKfuVnPqFjfMWDD7z0MzzykIIl//siXv/86z0IZRxwzdUadbDWlTWuSg9aUGXkvZHdN+za1nxF/fuXFrS8kQcvQ/resdDG3/MnLTty0fsm9k26dTJfEwIYUCvA/3TAACwy8g/5qjWDKGJz5mbvg5Pm0ssqIzPmbv91/OJ5bU743TZs0FpSfuJP/rqpT/5U+aNE5947ctH7HvKkfuVl3W8aUifzJkAQghF761o2mOPRFFRCGHPDvmjT9k3hBBPps55aGHWK+3ZIT998lvkmB57Z1059LnXl5985W/uvvorUa7U1NZPnbkka8LozTnxS13TmbQ1tjDxdOYM15sbvVOxX5fNBRUAADuj3PKurXn6J3eoJ1J3x7iSyfdv99Pb8AKsO+WHm/XzKUfud+lZPbNuvPQnf6qprQ8hXHzmYZknfUU6LlwYEokQwjP/VhFVzW0v/HNexuwFkQcGHpC+wmla81CpWl13/shHj/rOxC9c8MujvjPxhgkzsibXbrPgy8tt/k5DCGWdizJ7Jmt4T9qFpx3inwYAACKpuvpP7lBPpGnGzBBP2NRtkz0hhOsH98oaxhNCuGjUH6NBPvf+51lZRzly400dlyy+7bRu3ToVhBBeWLF29PPvZT39ut77nNC1uPlrRceXdtSbzzyZLS1zzE9oNrwnzRxuAACkJd6Y/2m8ypIlNnWbZU80jCfrxsql1Xc9+nIIoV1+rPag7LnM82trC/71fgjhg7r4oClvZt2bns+6Raccud9zdw1qPptCc2Wdi8Ze1a/Fi/ZsnxbTpfdh2Qc3m09dUNa5qKJbF789AABEmp6f9Sm8SrxykU3dZtkTQigv69j8Wj13PPTiSwv/efnjb/8rp13dPtltcMOEGcurPmx+DZ/mQ3pafLlpt37jpiF9thw8s+4enHntndYrKshvfiTnkC987mPrKOuIEAAAu7nEkjc/jex55VWbevvkpFKpzd131dins6ZQ61hcuOzAg1P5+SGV6rhoYX7tJlfs6dCh8N2DDws5mxTOUxdVtHh62+Ysr/pw8fKa196sWv1hwxHd9+zRrfTzmw62yXzk3IUr0z92LSs+psfe2/r+sxYSQmheVvFE8k+zNvk97tOz3HwGAACkrR02onHKtE/6VQoG9i8ef4et3cbZU9fYdPKVv6laXZd5Y1NJyYc9KkIIOU1NnebNy41vcmynsbR03QEbp3W+rvc+1/YyBgYAANkje3ak3C3cV1SQ/8B/Dci6Mb+2tuD990MIqfz8siMqsj+Jmpp21R9E3295SA8AAOwy4otMNrDTZk8IoaJbl+ZDbjosW5pXVxdCeHLYic3ngC5+662cpqatGdIDAAC7hthBLmS/M2dPCOHiMw879KDsgzYdFy78zYD9P1cUu35wr7337NTs3soWr9IDAADw6dvS2B4AAGBrND42de2VP/ikX6XDqP8uvGSQrb0dcm0CAADYOfbdu+1rI8geAADYMWIVB30ar3J4T5ta9gAAwI6RV9Ej7+CKT3bHvawst0upTS17AABghym86IJPdvmDL7KRZQ8AALRKfM7c1jy93YCvfrLZc/llO/DdyR4AANgVJFa8l6yu2f4d6y6lBQP7f0LrVnT18Jyi9tv99GR1TWLFe7IHAAAI8X+81pqnF4+5LbesrO132cvKWnuop3XvS/YAAMCuo+F/J7bq+bG8kskT23ytOv3x96051NMG70v2AADALqNpxswQT7RmCXkVPTqM+u82XKWO99+XW961VYuIJ5pmzJQ9AADABo3THm/lEgovGdTx/vvaZGU6PfJgu1P77vB3JHsAAGCXUv/Le1u/kHan9t3j1dmtuZJPblnZHrOmx449urWrEk/U3fwTH6vsAQCAjRILKttkrtzJzSoAACAASURBVOfcLqWdH3+sw6j/3tb4yS0rK77zF3u8OKO157ZF1fPKq8mqKh9rzCYAAIBMdXeMK5l8f1vsa+cVXjKo8JJByeUrGh9+tGHS5C0USG5ZWeHgi/J7nxg78ogQy2ur97L2+ht9oLIHAACyNc2YmVy+ok0OtmxImvKu7b8/rP33h4UQktU1ob4++c+ViRXv5ZR0jB3UPYQQ2rfP7VLa5m9k/V+nJxZU+kBlDwAAtKB2yNDOjz/WhkddNiZQl9IohNpg3M4Wperq111znY9yw2a3CQAAIEtiQWXDryfv1G+h7qe3GdUjewAAYEvWjbw5uXzFzpptlQsbJkzyIcoeAAD4GGvO+UYrr166QySra2ovutTHJ3sAAGAr+qGqqnbwkJ2rfFJ19Wv69Xd6m+wBAICt1TRj5s5UPvHEh98ZqnlkDwAAbHP5rBs1eicon3iidvCQphkzfWSyBwAAtlnDhEm1g4ek6uo/s2uYrK5ZdVwfzSN7AABg+zXNmLn6pNM+m3O7JSoXGs8jewAAoA0kq6pWndi38bGpn6F1iica/u+B1ZpH9gAAQBtae+UPVp8x4LNw2CdRuXD12eeuG3mzD0X2AABAW/fGgspVJ/Zdd8OoHTXaJ1VXv+6GUav79U8sqPRxyB4AAPikNEyYVNOjZ/2Y8Z/mkZ9UXX39mPE1PXo2TJjkI5A9AADwaai7feyqE/uuHTYiPmfuJ/pC8Tlz1w4bUdOjZ93tY232bRWzCQAAoJUap0xrnDItt6yscPBF7c7sl3fggSGW1/rFpurqE2/Mb5z2+PqpT5i0oDVyUqmUrQAAAPE5cxvu/3VbLS3vwAPandkvr6LH9j19/V+nJ16bl1jyZlutT+HF344de7TsAQAA2DUZ2wMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAgF1BLPqjKifHtoBdW1kq5W+6rWQr2Uq2kq1kK+3OW2l3fvuO9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB6bAAAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAA8BmTk0qlbAUAAGAX5mgPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAYHcTi/5omj7GtgAAgF1Yft/v77bvPSeVSvkNAAAAdmFOcgMAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAgGZi0R9N08fYFgAAsAvL7/v93fa956RSKb8BAADALsxJbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAA0Ews+qNp+hjbAgAAdmH5fb+/2773nFQq5TcAAADYhTnJDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAmolFfzRNH2NbAADALiy/7/d32/eek0ql/AYAAAC7MCe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAM7Hoj6bpY2wLAADYheX3/f5u+95zUqmU3wAAAGAX5iQ3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABoJrbhz5wc2wIAAHZlqdRunz278SYAAAB2bU5yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAZmIb/szJsS0AAGBXlkrt9tmzG28CAABg1+YkNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCYnZRsAAMDuILX77vvHduc3DwAA7A6c5AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHtsAgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAbEX2/G3EiJCTE32tKy6urqqyjQAAgF0ke1Kp1Ktf/vLJY8akb+mwbl2Xz3/+b7/8pc0EAADs9NmTSqX+ccopR8yYMfOb33x/xYoP16z5cM2av40ZE0I4+Yorpl9/vS0FAADspHJSqVQIoer998v22iuE8OYbbxxwyCHpu1d069b13XerS0u7VFfbWAAAwM5ow9GeZDK54ee8vMy7U7m5IYTGoiJbCgAA2Lmzp/1HYfPPl19O37d+/frypUtDCCt69rSlAACAnTt7Sjp1mn7DDYnc3C633jrn8cdDCIlEYvYVV4QQnr/wwoMffNCWAgAAdlIbxvZE3n377b0POigWj0c/NsVi85588shTT7WZAACAndcm1+3Zd//9Z2VMVz3n/PM1DwAAsLPbeLRnxdKli+6997gxY14577x4z55h1aqj77wzv6nphauv7jliRGmXLjYWAACwE2dPQ0ND6Ny5sLFx+ujRfX/0o+i+12fOPKx37xBCVVlZl5Urc3NzbS8AAGCns6Fk5p99dmFjYwjhuOHD0/cd1qvX7HPOCSGUVVW9OGWKjQUAAOzE2XPUs8+GEN48+OCiTS/RU/rjH0ffJP7wBxsLAADYibMnUrxqVdbd6+vqom+aundP31i7Zk19fb1tBwAA7EzZM+fMM0MIe65c+eK0aen71q1d2/XMM6PvT7z22uib6bfcUtK58/uHH27bAQAAO4VY9Mdhjz4a2rcPIRx17rkLevb818knh0Ti0N/+tsvq1SGEv99zz5cLCqJH5i9YEEL4wuLFth0AALAzZU9hYWHT+vXPjx0bmzfv8EceOfiVVxK5uS+ed17joYceMGjQl/fff+MTvvGNl6qr1x5xRF8bDwAA2BlsvG4PAADALsmleAAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZI9NAAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAfDbEoj+qcnJsC+CTU5ZK+XfGNrFNbBPbxDaxTXbsNtmd376jPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYA8P/bu/vgKOsDgePPJrtACCrEyVx6pBbnrojTkauiVYi0oUZmeHFwOlynhKrVq722A4rD3bTDVdPEO1tnSkXC9WZKhYOW6NjWkfKSHqSVO5Lc2foa/hCVGxkLvYwZgpUmIWST5/5YxdSwm2fzYmH38xlnluR5yfP88jiz33me/QUAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAADA8GJhGBoFAAAgh7nbAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAQ8RTL30HNhgLAADIYYnKNXl77rEwDF0BAABADvOQGwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAADBFPvfQd2GAsAAAghyUq1+TtucfCMHQFAAAAOcxDbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAMEQ89dJ3YIOxAACAHJaoXJO35x4Lw9AVAAAA5DAPuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAwBDx1EvfgQ3GAgAAcliick3ennssDENXAAAAkMM85AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAAEPEUy99BzYYCwAAyGGJyjV5e+6xMAxdAQAAQA7zkBsAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAyF3x1EvfgQ3GAgAAcliick3ennssDENXAAAAkMM85AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAclc89dJ3YIOxAACAHJaoXJO35x4Lw9AVAAAA5DAPuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAwBDx1EvfgQ3GAgAAcliick3ennssDENXAAAAkMM85AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAMounXvoObDAWAACQwxKVa/L23GNhGLoCAACAHOYhNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAGCKeeuk7sMFYAABADktUrsnbc4+FYegKAAAAcpiH3AAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAABA7oqnXvoObDAWAACQwxKVa/L23GNhGLoCAACAHOYhNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAGCL+7mssZiwAACCXhWHeZ08eDwEAAJDbPOQGAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAHJX/N3XWMxYAABALgvDvM+ePB4CAAAgt3nIDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADkrlhoDAAAIB+E+fveP57PJw8AAOQDD7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeQwAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAQ7zwRQAADt1JREFUsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAADBe4oYAACB/dHR0dHV1nXNRaWlpcXFxVnsbOHZ82HUKyqef8/thd0/Y2TnMxkVFBZeWjPLIk8nksWPH0i0tLi4uLS2NuPKMGTOiDMvRo0fTLSovL4/H4xHXP+fKI/7pI/j95pJYGIb+/wcAyBPV1dWPP/74ORft2LGjuro6q72d+OjH09ZOaWnRPV+bcMuSs90yVP/hV8/8cv/p7Q0DHR3nXGHisqVTNj0yyiOvq6urqalJt7S5ubmiomJwM1x++eXpVo74zjkWi6Vb9MYbbwxtp3TrV1VVNTY2ZlU+e/fuXbJkyVj9fnOJh9wAABhLk+66fer+3dNeaJ30pdsyNE8QBIWzrihas2raC62XPPVE4ZWzxuNg9u7dm6F5amtrBzfP+aapqWnt2rXR1z906FC65kH2AAAwRu8sS0un7t9dXHt/4awrstowft2cqft2XbRtc8Gg581GL3MGVFVVPfDAA+f5kG7cuLGhoSHKmh0dHQsXLnQRyh4AAMbRxGVLp/3mYLbBM9iEz1Zesn93Yv68MTmezBlQVlbW2Nh4QQzsypUrW1paMq+TTCarqqra29tdh7IHAIDxMnntvVM2PRLEC0f73vTSkou3bxl9+SSTyerq6gwZ0NbWNoLZAv5cli9f3pHm408pixYtamtrcx3KHgAAxkti/ryiVV8bs93FC6fUPzLKp93Wrl3b1NSUbmlzc3PpmD5NN97a29urqqqSyeQ5l9bV1WU4WWQPAABjYEr9GNzn+ZN3qJeWXNywdcSbb9q0aePGjemWnufTGKTT1ta2aNGiod/PPGcD79e0IQAAYBTN8/3M07UNHDves3lLeKKzd+fuIAgKSksT864v/Ou/mvSVv4tNLkq3VeGsK0Y2t1tLS8vq1avTLb0gpjFIp6mpqa6ubvDxt7S0mLotaksbAgAARmzCwqp0i8Lunq6aB0/OrTy9ZXuqeYIgGOjo6N25u3v9o2/feNOZXx/IFFT/8u1sD6ajo2P58uXpll5A0xikU1NTs3fv3igni+wBAGBsTFy2NMMdm1Nf/urpLdvTLR3o6Dh1x90Zyid+3ZxYxvtIHzDsbGYX1jQG6SxZsuTo0aPJZHL27NmmbpM9AACMu0l3fDHdot6nd/UdbB12D13/sC7s7km3NPGZ+dEPJvNsZhfcNAYZzJ07d9GiRZpH9gAA8GGIXzcn3aLuuu9E2cNAR0f3w99Lt3TCp6NmT+bZzC7QaQzSaW9vN3Vb1teqIQAAYGyF3T0DGf/OzGD9rx9J/1410gRxW7duzZABF+40BmVlZdne0hnBJnnC3R4AAMY6ezo7o68c5Vm4zDLf+nj66acv0GFcsGBBc3Nz9PXr6+sXLFjg8pM9AAB8GJKvvX7+HMzdd9994Y5kRUVFbW1tlDVXrFixatUq157sAQDgQxKf+fEs3o+O80wDjz/+eF1d3Yd27l1dXWO7wwceeKCqqirzOlVVVdu3b3fhyR4AAD48sZIsJp6ecMuiUf64+vr62bNnZ1ihpqampaUlyq4yz/Z29OjRYffQEflDTdE1NjaWlZWlW1pWVtbQ0JADc3PLHgAAzkvJ/nNnz+Si6PdwMs1SnWb/H1BSUtLU1JQhDIIguPHGG6NES3FxcYalu3fvHnYPra2ZPqpUXl4+gmGOx+NtbW3pTnDfvn05Mze37AEA4PyrnhdfStsP33so0pvR0tLEDdenW3rmvw5GPJLS0tJ9+/ZlXmfu3LlRnkDLcONo8+bNyWQy04Akkw8//HDmgBnZUJeWlv7sZz8b+v09e/ZcddVVLkXZAwDAeOl+ZGO6RRM+Wzlx2dJh93DJL34am1yUpiH6zzy1M/rBXHXVVXv27MmwQnt7+6233pq5W4Ig+MQnPpFuUVtb2+23355h24ceeijDn0wd9iM6mVVUVNTX1w/+Tm1t7eLFi12HsgcAgHHUd7B14ETauaqnbPhe8YOZ/mDOJU89UVA+Pd3S6Ld6zlq8eHHmec+amprWrl2beSezZs3KsDTDBAkNDQ01NTUZtr3zzjtHOeCrVq265557zkbUunXrXISyBwCAcXdmV/obLPHCSV+6bdp/H5h01+1n7/wUXjlr8tp7L9q2edpLz8avm5Nhz6d/tHUExzPsvGcbN27ctGlThhWG7aKampqbb75506ZNhw4dSiaTR48ebWhouPfee1euXJl5w2XLlo1+wNevX19VVVVWVtbY2Ggag+iMFAAAQRAEK1euHPaNe0oYhmf/3XV/3YSqz2a4aVNQPr249v4gCKZseiSLmvr1gb6DrVEekxuqsbFxzpw5GR42W7169dVXX11RUXHOpcXFxbW1tZnv2zQ1NWX+G6lDrVixIvN8CVHfvsfj+/fvd7lmy90eAABG5Z27vhpxyrWIBk50nrpj5H9jNB6PDzux2/LlyzPMNL1u3brMm2errKxs8+bNLhXZAwDAhar/lcNdDz40ZrtL9v/h5qWj3MewE7u1t7fPnj073fQG8Xj8nNOmjdhjjz02Jrd6kD0AAPzZnN6y/Y+r7hv9PZ+BE51vL751YCz+4meUid0WLVqUrnwqKireeOONMbnns2fPHvOtyR4AAHJB787dJz81f+DY8RHv4cyvD5z85PX9rxweq0OKMrHbQw+lvU81Y8aMtra2DH/GZ1hlZWXNzc2aR/YAAJA7Bjo6Ts6t7Nmwqf/wq1lsluxP/vb5rpoHR/N5nnSGnditpqZm79696ZaWlpY+//zzO3bsyPa2z+zZs5ubm3/3u9+lmzgB2QMAwAWse/2jb9+89OQ18zL3T9jdk6qdE5fP+sPnvnB6y/ZxOp7GxsbMd2yWLFly6NChdEvj8Xh1dfWRI0d27NixYsWKYX/cihUrmpubX3755YqKChNMnz9ig+cfBAAgt3V0dHR1dY1yJzNmzEj9I8ojbQVlZUG88JzZE3Z2DrNxUVHBpSXDHnlpaWnmCQO6uro6Mn5eaNg9DHb06NEgCFpbW89+52Mf+9j06dOLi4tLS0tHMJ6pHQ41gh2OZpRkDwAAwAXMQ24AAIDsAQAAuJD5lBUAQB5J/vb5/uO/Nw55KHHtNQXl02UPAAC57/S2n/Tu3G0c8tCU+u9PzOPs8ZAbAACQ49ztAQDIV4WFBR8pC4Ig7O4OO09mvfmg2aWj7qGoKFY06f01CwsLPlL2/izYqS//rz3o74945CmRNhn607M/35Fs/t4oRT3IIAiCYPDTaAMnOoOenui/zSiziuchd3sAAPL1jeBHyqa2PjO19ZlpLz1b8uZrF+3YGr/2muibT1h4U2rzqa3PTK79VqTOuuyj0156NigqencPSxdNbX0mVjIt9WX86r+5+Oknszry1H+DEyjzAUc8zg+IX3vNRTu2lrz68rSXnr34P36RWPCZEYxSyRuvTP72P0XcavDZTVh4U3Zj8lzLxDu+6PKWPQAAvO/teQs6L5t58pPX9z7584ufeqLwipnRt+3duavzspmdl83sWr02yvr9r76WfOXw2ffxk77+lYG3OibeVp36sui+1ad/3BD9lkjqR3deNnNc72/ESqZd/NQTfb957u15C05+8vrehicv2rY5qz5MjVL3+kcn3XVH9EkFUr+Xzstmnsnms1hvz1vwzq2fL37wgbMxiewBAOBdYefJMzt3J185PHHF347rDzr9gx9O+vpXgiAovGJm/MpZXf+4btJt1UFhYaxkWmJ+Re+PG863kZl4W3Xvzl2nH/3XgWPHw86Tvdt+0r3+0aL7Vme7n9SpxYqLx/1X2d0dBEFs8mRXtewBAOBcb80bnpx01x1ZJMGyW0refK3kzdeK69dH3OTMvl/Fr5wVv/aaSav+vnv9o33P/GcQBIlP35iqi6w+OZP60SVvvjauYzJ57b2923YM/k7fL/cn5ldEv52SmHvDRTu2Tnvp2d6du/qP/G/Eraa2PpM6uwnLlkY/2tQji6e3bPMJnw8wpQEAAO+asPCm5CuHo6/fd7Cl6xvfCt67wxBJT8/pLduK7ludmF/x9rwFQRD01P9b0TfXxq+c9c7nvpDV0aY2H299B1viFXOTz73w/hvoGz418FZH+Id3Iu6h/9XXur7xragzE7zn1B13979+JEhNaZDNVpO+/KUJSxd3P/jd6I8L5gN3ewAACIIgiF97TWJ+xekf/DD6JgOdnQPHjqee/oq+Ve/jP03Mr0i+cjh1R6L3yZ/Hr5w18FbH4LSI9NOPHU/9N67D0vNI/eS19579yFNB+fSJ1Z/vfvA70aMiNUpZNU8QBP2vH3n37LLZsP/1I6du/3IQBJPv/6ZL+k8ub0MAAJDPih/+54HOzoKSksT8iq7767L6AH1i7g1nH2+LOKtB8N7EBj3ffe+5uJ6e3p27ks+9mPWRv/eje7ftiJhMIzjg5HMvnN6y7ZL9uwfe6hg4cSJ+5azenbvO7PvVh/N7CYIg+dyLvdt+kk0w9Z9aeecl+3ef/tG/e9TtrFgYhkYBACBP/HHVfb1nw6aoaPDkyH0HW7K6aVNQPj0+5+qzX2bVSwXl0wf/HZuC8unZPQP2p0eefP7FKO/vR3PAQVFR4oZPBUHQ9z+/yer2S0H59IKyv8j2Rtbgz/MMHP99pM2LiiYsvOnMvl+lDi+x4DPhqVODN5xS//2Jt94iewAAyLPsIZ/kefb4bA8AAJDjfLYHACCf3vxl83c2ySWF0/8yn0/fQ24AAECO85AbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAcB6IGwIAAGAYyWSQSFy4h///EFh77lw4WyQAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">23<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y2c8 w2d h19"><div class="t m0 xc hf y2c9 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x23 y2c8 w2e h19"><div class="t m0 x1b hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x58 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x59 y2c8 w2f h19"><div class="t m0 x27 hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x4d hf y89 ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x5a y2c8 w2e h19"><div class="t m0 x19 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 xe hf y89 ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x5b y2c8 w2e h19"><div class="t m0 x58 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x19 hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">środki </div><div class="t m0 x19 hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div></div><div class="c x5c y2c8 w30 h19"><div class="t m0 x4f hf yc4 ff7 fs1 fc3 sc0 ls0 ws0">Aktywa z </div><div class="t m0 x5d hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">tytułu </div><div class="t m0 x4f hf y89 ff7 fs1 fc3 sc0 ls0 ws0">prawa do </div><div class="t m0 xc hf y8a ff6 fs1 fc3 sc0 ls0 ws0">użytkowania<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x5e y2c8 w2e h19"><div class="t m0 x19 hf yb3 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x27 hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">trwałe w </div><div class="t m0 x27 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">budowie </div></div><div class="c x5f y2c8 w31 h19"><div class="t m0 x12 hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y2ca w13 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x23 y2ca w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2ca w2f h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2ca w2e h13"><div class="t m0 x10 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(433) </div></div><div class="c x5b y2ca w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2ca w30 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">433<span class="ls0"> </span></div></div><div class="c x5e y2ca w2e h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2ca w31 h13"><div class="t m0 x65 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y2cb w13 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x23 y2cb w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(2 104) </div></div><div class="c x59 y2cb w2f h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(935)<span class="ls0"> </span></div></div><div class="c x5a y2cb w2e h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(5 495) </div></div><div class="c x5b y2cb w2e h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(359)<span class="ls0"> </span></div></div><div class="c x5c y2cb w30 h13"><div class="t m0 x63 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(978)<span class="ls0"> </span></div></div><div class="c x5e y2cb w2e h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2cb w31 h13"><div class="t m0 x32 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(9 871) </div></div><div class="c x1 y2cc w13 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y2cc w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2cc w2f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2cc w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2cc w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2cc w30 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2cc w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2cc w31 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2cd w13 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _1"></span>e z<span class="ff7"> </span>tytułu utraty <span class="_ _1"></span>wartości<span class="ff7"> </span></div></div><div class="c x23 y2cd w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2cd w2f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2cd w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2cd w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2cd w30 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2cd w2e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2cd w31 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2ce w13 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Odwrócenie odpisó<span class="_ _1"></span>w aktualizując<span class="_ _1"></span>ych<span class="ff7"> </span></div></div><div class="c x23 y2ce w2e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2ce w2f h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2ce w2e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2ce w2e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2ce w30 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2ce w2e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2ce w31 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2cf w16 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x23 y2cf w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x59 y2cf w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5a y2cf w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y2cf w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y2cf w33 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5e y2cf w32 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5f y2cf w30 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2d0 w16 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x23 y2d0 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 514 </div></div><div class="c x59 y2d0 w30 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">192<span class="ls0"> </span></div></div><div class="c x5a y2d0 w32 h13"><div class="t m0 x2f hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 707 </div></div><div class="c x5b y2d0 w32 h13"><div class="t m0 x66 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c x5c y2d0 w33 h13"><div class="t m0 x10 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 406 </div></div><div class="c x5e y2d0 w32 h13"><div class="t m0 x65 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x5f y2d0 w30 h13"><div class="t m0 x60 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">12 836<span class="ls0"> </span></div></div><div class="c x1 y2d1 w16 h14"><div class="t m0 xc hf yf5 ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x23 y2d1 w32 h14"><div class="t m0 x2f hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">8 283 </div></div><div class="c x59 y2d1 w30 h14"><div class="t m0 x61 hf yf5 ff7 fs1 fc0 sc0 ls7 ws0">126<span class="ls0"> </span></div></div><div class="c x5a y2d1 w32 h14"><div class="t m0 x2f hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">1 779 </div></div><div class="c x5b y2d1 w32 h14"><div class="t m0 x66 hf yf5 ff7 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c x5c y2d1 w33 h14"><div class="t m0 x10 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x5e y2d1 w32 h14"><div class="t m0 x61 hf yf5 ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x5f y2d1 w30 h14"><div class="t m0 x60 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">12 002 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y2d2 ff9 fs1 fc0 sc0 ls0 ws0">* p<span class="ff8">ozycja tra<span class="_ _1"></span>nsfer obejmuje wa<span class="_ _1"></span>rtości netto rzeczowych akt<span class="_ _1"></span>ywów trwałych, <span class="_ _1"></span>które zosta<span class="_ _1"></span>ły wykupione z l<span class="_ _1"></span>easingu na własność.<span class="ff9"> </span></span></div><div class="t m0 x1 h2 y2d3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2d4 ff5 fs0 fc0 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff1">4  oraz 31 grudnia 2023 </span>roku na środkach trwałych nie zostały ustanowione żadne zabezpie<span class="_ _1"></span>czenia.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2d5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2d6 ff5 fs0 fc0 sc0 ls0 ws0">Zmianę <span class="_ _d"></span>stanu <span class="_ _d"></span>aktyw<span class="_ _2"></span>ów <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _e"> </span>praw <span class="_ _d"></span>do <span class="_ _e"></span>użytkowania <span class="_ _d"></span>oraz <span class="_ _e"> </span>przyporządkowanie <span class="_ _d"></span>aktyw<span class="_ _2"></span>ów <span class="_ _d"></span>do <span class="_ _d"></span>odp<span class="_ _2"></span>owiedniej <span class="_ _d"></span>klasyfikacji <span class="_ _d"></span>środków <span class="_ _e"></span>trwałych </div><div class="t m0 x1 h2 y2d7 ff1 fs0 fc0 sc0 ls0 ws0">przedstawiano w nocie 18. </div><div class="t m0 x3a h11 y2d8 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff1">Inwestycje w jednostkach powi<span class="ff5">ązanych</span> </span></div><div class="t m0 x1 h2 y128 ff5 fs0 fc0 sc0 ls0 ws0">Podstawowe <span class="_ _d"></span>informacje <span class="_ _c"></span>na <span class="_ _d"></span>temat <span class="_ _c"></span>wyceny <span class="_ _d"></span>jednostek, <span class="_ _c"></span>nad <span class="_ _d"></span>którymi <span class="_ _c"></span>Spółka <span class="_ _d"></span>posiada <span class="_ _c"></span>b<span class="_ _2"></span>ezpośrednią <span class="_ _c"></span>kontrolę <span class="_ _d"></span>są <span class="_ _c"></span>zaprezentowane <span class="_ _d"></span>w <span class="_ _d"></span>poniższ<span class="_ _2"></span><span class="ff1">ej </span></div><div class="t m0 x1 h2 y129 ff1 fs0 fc0 sc0 ls0 ws0">tabeli: </div><div class="t m0 x1 hb y2d9 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2da w34 h20"><div class="t m0 xc hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2024 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x69 y2da w35 h20"><div class="t m0 x2a hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Olczyk </div></div><div class="c x6a y2da w36 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 1 </div></div><div class="c x6b y2da w37 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 2 </div></div><div class="c x6c y2da w35 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 3 </div></div><div class="c x6d y2da w36 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 4 </div></div><div class="c x6e y2da w37 h20"><div class="t m0 x1e hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 x4d hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Deweloper </div><div class="t m0 x29 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">FIZ </div></div><div class="c x6f y2da w38 h20"><div class="t m0 x1e hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y2db w39 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość w ceni<span class="_ _1"></span>e nabycia na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x69 y2db w35 h14"><div class="t m0 x70 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">163<span class="ls0"> </span></div></div><div class="c x6a y2db w36 h14"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">255 020 </div></div><div class="c x6b y2db w37 h14"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2db w35 h14"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2db w36 h14"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2db w37 h14"><div class="t m0 x1d hf y5b ff7 fs1 fc0 sc0 ls0 ws0">36 033 </div></div><div class="c x6f y2db w38 h14"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">291 216 </div></div><div class="c x1 y18a w39 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Nabycie, po<span class="_ _1"></span>dwyższenie kapit<span class="_ _1"></span>ału<span class="ff1"> </span></div></div><div class="c x69 y18a w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y18a w36 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y18a w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y18a w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y18a w36 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y18a w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y18a w38 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2dc w39 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Zbycie u<span class="_ _1"></span>działów/obniżenie k<span class="_ _1"></span>apitału<span class="ff1"> </span></div></div><div class="c x69 y2dc w35 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2dc w36 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2dc w37 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2dc w35 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2dc w36 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2dc w37 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2dc w38 h13"><div class="t m0 x71 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2dd w39 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość w ceni<span class="_ _1"></span>e nabycia na koniec o<span class="_ _1"></span>kresu<span class="ff7"> </span></div></div><div class="c x69 y2dd w35 h13"><div class="t m0 x70 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">163<span class="ls0"> </span></div></div><div class="c x6a y2dd w36 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">255 020 </div></div><div class="c x6b y2dd w37 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2dd w35 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2dd w36 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2dd w37 h13"><div class="t m0 x1d hf y5b ff7 fs1 fc0 sc0 ls0 ws0">36 033 </div></div><div class="c x6f y2dd w38 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">291 216 </div></div><div class="c x1 y2de w3a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x69 y2de w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2de w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2de w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2de w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2de w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2de w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2de w3e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2df w39 h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Udział w <span class="ff7">zyskach <span class="_ _1"></span>/ (stratach) jednost<span class="_ _1"></span>ek wycenianych </span></div><div class="t m0 xc hf y8a ff6 fs1 fc0 sc0 ls0 ws0">metodą praw wła<span class="_ _1"></span>sności na począt<span class="_ _1"></span>ek okresu<span class="ff7"> </span></div></div><div class="c x69 y2df w35 h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">2 067 </div></div><div class="c x6a y2df w36 h15"><div class="t m0 x51 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">(46 664) </div></div><div class="c x6b y2df w37 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2df w35 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2df w36 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2df w37 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">485 792 </div></div><div class="c x6f y2df w38 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">441 195 </div></div><div class="c x1 y2e0 w39 h15"><div class="t m0 x1e h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Udział w zyskach/(<span class="_ _1"></span>stratach)<span class="_ _1"></span> jednostek <span class="ff1"> </span></div><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls20 ws0">    <span class="ff5 ls0">wyceniany<span class="_ _1"></span>ch metodą praw własno<span class="_ _1"></span>ści, w tym:<span class="ff1"> </span></span></div></div><div class="c x69 y2e0 w35 h15"><div class="t m0 x70 h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">293<span class="ls0"> </span></div></div><div class="c x6a y2e0 w36 h15"><div class="t m0 x74 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">19 889 </div></div><div class="c x6b y2e0 w37 h15"><div class="t m0 x71 h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x6c y2e0 w35 h15"><div class="t m0 x71 h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x6d y2e0 w36 h15"><div class="t m0 x71 h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x6e y2e0 w37 h15"><div class="t m0 x40 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">9 172 </div></div><div class="c x6f y2e0 w38 h15"><div class="t m0 x74 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">29 354 </div></div><div class="c x1 y2e1 w39 h13"><div class="t m0 x52 h21 y2e2 ff8 fs6 fc0 sc0 ls0 ws0">udział w <span class="ff9">wyn<span class="_ _1"></span>iku finan<span class="_ _1"></span>sowym netto </span></div></div><div class="c x69 y2e1 w35 h13"><div class="t m0 x73 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 229 </div></div><div class="c x6a y2e1 w36 h13"><div class="t m0 x74 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">86 244 </div></div><div class="c x6b y2e1 w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2e1 w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2e1 w36 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2e1 w37 h13"><div class="t m0 x40 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9 172 </div></div><div class="c x6f y2e1 w38 h13"><div class="t m0 x74 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">96 645 </div></div><div class="c x1 y194 w39 h22"><div class="t m0 x52 h21 y2e3 ff8 fs6 fc0 sc0 ls0 ws0">wycena jedn<span class="_ _1"></span>ostek zależnyc<span class="_ _1"></span>h według me<span class="_ _1"></span>tody<span class="ff9"> </span></div><div class="t m0 xc h21 yb5 ff9 fs6 fc0 sc0 ls21 ws0">         <span class="ff8 ls0">praw własności  <span class="_ _1"></span><span class="ff9"> </span></span></div></div><div class="c x69 y194 w35 h22"><div class="t m0 x75 h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">(936) </div></div><div class="c x6a y194 w36 h22"><div class="t m0 x51 h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">(66 355) </div></div><div class="c x6b y194 w37 h22"><div class="t m0 xc h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y194 w35 h22"><div class="t m0 xc h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y194 w36 h22"><div class="t m0 xc h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y194 w37 h22"><div class="t m0 xc h10 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y194 w38 h22"><div class="t m0 x51 hf y2e4 ff7 fs1 fc0 sc0 ls0 ws0">(67 291) </div></div><div class="c x1 y2e5 w39 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dywidendy </div></div><div class="c x69 y2e5 w35 h13"><div class="t m0 x75 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(587) </div></div><div class="c x6a y2e5 w36 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(44 579) </div></div><div class="c x6b y2e5 w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2e5 w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2e5 w36 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2e5 w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2e5 w38 h13"><div class="t m0 x51 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(45 166) </div></div><div class="c x1 y197 w39 h23"><div class="t m0 xc hf y2e6 ff6 fs1 fc0 sc0 ls0 ws0">Wartość wyceny <span class="_ _1"></span>w stosunku do ceny<span class="_ _1"></span> nabycia na </div><div class="t m0 xc hf y8a ff7 fs1 fc0 sc0 ls0 ws0">koniec okresu </div></div><div class="c x69 y197 w35 h23"><div class="t m0 x73 hf y2e7 ff7 fs1 fc0 sc0 ls0 ws0">1 773 </div></div><div class="c x6a y197 w36 h23"><div class="t m0 x51 hf y2e7 ff7 fs1 fc0 sc0 ls0 ws0">(71 354) </div></div><div class="c x6b y197 w37 h23"><div class="t m0 x71 hf y2e7 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y197 w35 h23"><div class="t m0 x71 hf y2e7 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y197 w36 h23"><div class="t m0 x71 hf y2e7 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y197 w37 h23"><div class="t m0 x24 hf y2e7 ff7 fs1 fc0 sc0 ls0 ws0">494 964 </div></div><div class="c x6f y197 w38 h23"><div class="t m0 x24 hf y2e7 ff7 fs1 fc0 sc0 ls0 ws0">425 383 </div></div><div class="c x1 y2e8 w3a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x69 y2e8 w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2e8 w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2e8 w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2e8 w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2e8 w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2e8 w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2e8 w3e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2e9 w3a h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Wycena według m<span class="_ _1"></span>etody praw wła<span class="_ _1"></span>sności na począt<span class="_ _1"></span>ek </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">okresu </div></div><div class="c x69 y2e9 w3b h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">2 230 </div></div><div class="c x6a y2e9 w3c h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">208 356 </div></div><div class="c x6b y2e9 w3d h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2e9 w3b h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2e9 w3c h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2e9 w3d h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">521 825 </div></div><div class="c x6f y2e9 w3e h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">732 411 </div></div><div class="c x1 y2ea w3a h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Wycena według m<span class="_ _1"></span>etody praw wła<span class="_ _1"></span>sności na koniec </div><div class="t m0 xc hf y8a ff7 fs1 fc0 sc0 ls0 ws0">okresu </div></div><div class="c x69 y2ea w3b h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">1 936 </div></div><div class="c x6a y2ea w3c h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">183 666 </div></div><div class="c x6b y2ea w3d h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2ea w3b h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2ea w3c h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2ea w3d h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">530 997 </div></div><div class="c x6f y2ea w3e h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">716 599 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y2eb ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y16c ff1 fs5 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">24<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y2ec w34 h20"><div class="t m0 xc hf y2ed ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x69 y2ec w35 h20"><div class="t m0 x2a hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Olczyk </div></div><div class="c x6a y2ec w36 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 1 </div></div><div class="c x6b y2ec w37 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 2 </div></div><div class="c x6c y2ec w35 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 3 </div></div><div class="c x6d y2ec w36 h20"><div class="t m0 x1e hf yb1 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Holding 4 </div></div><div class="c x6e y2ec w37 h20"><div class="t m0 x1e hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Lokum </div><div class="t m0 x4d hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Deweloper  </div><div class="t m0 x29 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">FIZ </div></div><div class="c x6f y2ec w38 h20"><div class="t m0 x1e hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y171 w39 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość w ceni<span class="_ _1"></span>e nabycia na począt<span class="_ _1"></span>ek okresu<span class="ff7"> </span></div></div><div class="c x69 y171 w35 h13"><div class="t m0 x70 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">163<span class="ls0"> </span></div></div><div class="c x6a y171 w36 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">255 020 </div></div><div class="c x6b y171 w37 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6c y171 w35 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6d y171 w36 h13"><div class="t m0 x70 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">225<span class="ls0"> </span></div></div><div class="c x6e y171 w37 h13"><div class="t m0 x1d hf y5b ff7 fs1 fc0 sc0 ls0 ws0">36 033 </div></div><div class="c x6f y171 w38 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">291 451 </div></div><div class="c x1 y2ee w39 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Likwidacja <span class="_ _1"></span>udziałów<span class="ff1"> </span></div></div><div class="c x69 y2ee w35 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2ee w36 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2ee w37 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(5) </div></div><div class="c x6c y2ee w35 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(5) </div></div><div class="c x6d y2ee w36 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(5) </div></div><div class="c x6e y2ee w37 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2ee w38 h13"><div class="t m0 x76 hf y58 ff7 fs1 fc0 sc0 ls1f ws0">(15)<span class="ls0"> </span></div></div><div class="c x1 y2ef w39 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zbycie u<span class="_ _1"></span>działów/obniżenie k<span class="_ _1"></span>apitału<span class="ff1"> </span></div></div><div class="c x69 y2ef w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2ef w36 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2ef w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2ef w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2ef w36 h13"><div class="t m0 x75 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(220) </div></div><div class="c x6e y2ef w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2ef w38 h13"><div class="t m0 x75 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(220)<span class="ls0"> </span></div></div><div class="c x1 y175 w39 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość w ceni<span class="_ _1"></span>e nabycia na koniec o<span class="_ _1"></span>kresu<span class="ff7"> </span></div></div><div class="c x69 y175 w35 h13"><div class="t m0 x70 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">163<span class="ls0"> </span></div></div><div class="c x6a y175 w36 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">255 020 </div></div><div class="c x6b y175 w37 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y175 w35 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y175 w36 h13"><div class="t m0 x71 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y175 w37 h13"><div class="t m0 x1d hf y5b ff7 fs1 fc0 sc0 ls0 ws0">36 033 </div></div><div class="c x6f y175 w38 h13"><div class="t m0 x24 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">291 216 </div></div><div class="c x1 y2f0 w3a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x69 y2f0 w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2f0 w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b y2f0 w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2f0 w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2f0 w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y2f0 w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2f0 w3e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y178 w39 h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Udział w zyskach <span class="_ _1"></span>/ (stratach) jednost<span class="_ _1"></span>ek wycenianyc<span class="_ _1"></span>h </div><div class="t m0 xc hf yb5 ff6 fs1 fc0 sc0 ls0 ws0">metodą praw wła<span class="_ _1"></span>sności na począt<span class="_ _1"></span>ek okresu<span class="ff7"> </span></div></div><div class="c x69 y178 w35 h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">1 961 </div></div><div class="c x6a y178 w36 h15"><div class="t m0 x51 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">(57 317) </div></div><div class="c x6b y178 w37 h15"><div class="t m0 x61 hf ya6 ff7 fs1 fc0 sc0 ls1f ws0">(5)<span class="ls0"> </span></div></div><div class="c x6c y178 w35 h15"><div class="t m0 x61 hf ya6 ff7 fs1 fc0 sc0 ls1f ws0">(5)<span class="ls0"> </span></div></div><div class="c x6d y178 w36 h15"><div class="t m0 x77 hf ya6 ff7 fs1 fc0 sc0 ls7 ws0">87<span class="ls0"> </span></div></div><div class="c x6e y178 w37 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">404 882 </div></div><div class="c x6f y178 w38 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">349 603 </div></div><div class="c x1 y2f1 w39 h15"><div class="t m0 x1e h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Udział w zyskach/(<span class="_ _1"></span>stratach)<span class="_ _1"></span> jednostek <span class="ff1"> </span></div><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls20 ws0">    <span class="ff5 ls0">wyceniany<span class="_ _1"></span>ch metodą praw własno<span class="_ _1"></span>ści, w tym:<span class="ff1"> </span></span></div></div><div class="c x69 y2f1 w35 h15"><div class="t m0 x73 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">1 132 </div></div><div class="c x6a y2f1 w36 h15"><div class="t m0 x74 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">94 937 </div></div><div class="c x6b y2f1 w37 h15"><div class="t m0 x71 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6c y2f1 w35 h15"><div class="t m0 x71 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6d y2f1 w36 h15"><div class="t m0 x76 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(14) </div></div><div class="c x6e y2f1 w37 h15"><div class="t m0 x1d h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">80 910 </div></div><div class="c x6f y2f1 w38 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">176 975 </div></div><div class="c x1 y17b w39 h14"><div class="t m0 x52 h21 y2f2 ff8 fs6 fc0 sc0 ls0 ws0">udział w wyn<span class="_ _1"></span>iku finan<span class="_ _1"></span>sowym netto<span class="ff9"> </span></div></div><div class="c x69 y17b w35 h14"><div class="t m0 x70 h17 yf5 ff9 fs1 fc0 sc0 ls7 ws0">587<span class="ls0"> </span></div></div><div class="c x6a y17b w36 h14"><div class="t m0 x74 h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">51 088 </div></div><div class="c x6b y17b w37 h14"><div class="t m0 xc h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y17b w35 h14"><div class="t m0 xc h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y17b w36 h14"><div class="t m0 xc h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e y17b w37 h14"><div class="t m0 x1d h17 yf5 ff9 fs1 fc0 sc0 ls0 ws0">80 910 </div></div><div class="c x6f y17b w38 h14"><div class="t m0 x24 h24 yf5 ffd fs1 fc0 sc0 ls0 ws0">132 585 </div></div><div class="c x1 y2f3 w39 h22"><div class="t m0 x52 h21 y2e3 ff8 fs6 fc0 sc0 ls0 ws0">wycena jedn<span class="_ _1"></span>ostek zależnyc<span class="_ _1"></span>h według me<span class="_ _1"></span>tody<span class="ff9"> </span></div><div class="t m0 xc h21 y2f4 ff9 fs6 fc0 sc0 ls21 ws0">         <span class="ff8 ls0">praw własności  <span class="_ _1"></span><span class="ff9"> </span></span></div></div><div class="c x69 y2f3 w35 h22"><div class="t m0 x70 h17 y2e4 ff9 fs1 fc0 sc0 ls7 ws0">545<span class="ls0"> </span></div></div><div class="c x6a y2f3 w36 h22"><div class="t m0 x74 h17 y2e4 ff9 fs1 fc0 sc0 ls0 ws0">43 849 </div></div><div class="c x6b y2f3 w37 h22"><div class="t m0 x71 h17 y2e4 ff9 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6c y2f3 w35 h22"><div class="t m0 x71 h17 y2e4 ff9 fs1 fc0 sc0 ls0 ws0">5 </div></div><div class="c x6d y2f3 w36 h22"><div class="t m0 x76 h17 y2e4 ff9 fs1 fc0 sc0 ls0 ws0">(14) </div></div><div class="c x6e y2f3 w37 h22"><div class="t m0 xc h17 y2e4 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2f3 w38 h22"><div class="t m0 x74 h24 y2e4 ffd fs1 fc0 sc0 ls0 ws0">44 390 </div></div><div class="c x1 y2f5 w39 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dywidendy </div></div><div class="c x69 y2f5 w35 h13"><div class="t m0 x1d h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 026) </div></div><div class="c x6a y2f5 w36 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(84 284) </div></div><div class="c x6b y2f5 w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c y2f5 w35 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d y2f5 w36 h13"><div class="t m0 x76 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(73) </div></div><div class="c x6e y2f5 w37 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y2f5 w38 h13"><div class="t m0 x51 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(85 383) </div></div><div class="c x1 ydc w39 h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Wartość wyceny <span class="_ _1"></span>w stosunku do ceny<span class="_ _1"></span> nabycia na </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">koniec okresu </div></div><div class="c x69 ydc w35 h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">2 067 </div></div><div class="c x6a ydc w36 h15"><div class="t m0 x51 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">(46 664) </div></div><div class="c x6b ydc w37 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c ydc w35 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d ydc w36 h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e ydc w37 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">485 792 </div></div><div class="c x6f ydc w38 h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">441 195 </div></div><div class="c x1 ydd w3a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x69 ydd w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6a ydd w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6b ydd w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6c ydd w3b h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6d ydd w3c h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6e ydd w3d h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x6f ydd w3e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2f6 w3a h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Wycena według m<span class="_ _1"></span>etody praw własn<span class="_ _1"></span>ości na początek </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">okresu </div></div><div class="c x69 y2f6 w3b h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">2 124 </div></div><div class="c x6a y2f6 w3c h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">197 703 </div></div><div class="c x6b y2f6 w3d h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2f6 w3b h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2f6 w3c h15"><div class="t m0 x70 hf ya6 ff7 fs1 fc0 sc0 ls7 ws0">312<span class="ls0"> </span></div></div><div class="c x6e y2f6 w3d h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">440 915 </div></div><div class="c x6f y2f6 w3e h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">641 054 </div></div><div class="c x1 y2f7 w3a h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Wycena według m<span class="_ _1"></span>etody praw wła<span class="_ _1"></span>sności na koniec </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">okresu </div></div><div class="c x69 y2f7 w3b h15"><div class="t m0 x73 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">2 230 </div></div><div class="c x6a y2f7 w3c h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">208 356 </div></div><div class="c x6b y2f7 w3d h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6c y2f7 w3b h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6d y2f7 w3c h15"><div class="t m0 x71 hf ya6 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x6e y2f7 w3d h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">521 825 </div></div><div class="c x6f y2f7 w3e h15"><div class="t m0 x24 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">732 411 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y2f8 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2f9 ff5 fs0 fc0 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff1">4 </span>roku Spółka Lokum Deweloper S.A. była udziałowcem w spółkach:<span class="ff1"> </span></div><div class="t m0 x1 h2 y1b1 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">Olczyk <span class="_ _2"></span>sp. <span class="_ _c"></span>z <span class="_ _c"></span>o.o. <span class="_ _c"></span>z <span class="_ _c"></span>siedzibą <span class="_ _2"></span>we <span class="_ _c"></span>Wrocławiu, <span class="_ _c"></span>ul. <span class="_ _c"></span>Krawiecka <span class="_ _c"></span>1 <span class="_ _2"></span>lok. <span class="_ _c"></span>101 <span class="_ _2"></span>w<span class="_ _2"></span>pisaną <span class="_ _2"></span>do <span class="_ _c"></span>Krajowego <span class="_ _c"></span>Rejestru <span class="_ _2"></span>Sądowego <span class="_ _c"></span>Sądu <span class="_ _2"></span>Rejonowego <span class="_ _c"></span>dl<span class="_ _c"></span><span class="ff1 lsd">a </span></span></span></div><div class="t m0 x4b h2 y2fa ff5 fs0 fc0 sc0 ls0 ws0">Wrocławia<span class="ff1">-</span>Fabrycznej <span class="_ _1"></span>VI Wydział <span class="_ _1"></span>Gospodarczy <span class="_ _1"></span>Krajowego Rejestr<span class="_ _1"></span>u Sądowego <span class="_ _1"></span>pod numerem <span class="_ _6"></span>KR<span class="_ _2"></span>S <span class="_ _1"></span>0000116704 (udział <span class="_ _1"></span>Spółki w <span class="_ _1"></span>kapitale </div><div class="t m0 x4b h2 y1b3 ff5 fs0 fc0 sc0 ls0 ws0">włas<span class="ff1">nym podmiotu: 100%), </span></div><div class="t m0 x1 h2 y2fb ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _b"> </span><span class="ff5">Lokum <span class="_ _f"> </span>Holding <span class="_ _15"> </span>1 <span class="_ _15"> </span>sp. <span class="_ _f"> </span>z  o.o. <span class="_ _f"> </span>z  siedzib<span class="_ _1"></span>ą <span class="_ _15"> </span>we <span class="_ _f"> </span>Wroc<span class="_ _2"></span>ławiu, <span class="_ _f"> </span>ul. <span class="_ _15"> </span>Krawiecka <span class="_ _15"> </span>1 <span class="_ _f"> </span>lok.  101 <span class="_ _f"> </span>wpisaną  do <span class="_ _f"> </span>Krajowego  Reje<span class="_ _1"></span>stru <span class="_ _15"> </span>Sądowego <span class="_ _f"> </span>Sąd<span class="_ _2"></span>u </span></span></div><div class="t m0 x4b h2 y242 ff5 fs0 fc0 sc0 ls0 ws0">Rejonowego dla Wrocławia<span class="ff1">-</span>Fabrycznej VI Wydział Gospodarczy Krajowego Rejestru Sądowego pod nume<span class="_ _1"></span>rem KRS 0000651465 (udział </div><div class="t m0 x4b h2 y243 ff5 fs0 fc0 sc0 ls0 ws0">Spółki w kapitale własnym podmiotu: 100%)<span class="ff1">. </span></div><div class="t m0 x1 h2 y2fc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2fd ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _6"></span>dzień <span class="_ _6"></span>31 <span class="_ _1"></span>grudnia <span class="_ _6"></span>202<span class="_ _2"></span><span class="ff1">4 <span class="_ _6"></span><span class="ff5">roku <span class="_ _1"></span>Spółka <span class="_ _6"></span>Lokum <span class="_ _1"></span>Deweloper <span class="_ _6"></span>S.A. <span class="_ _6"></span>posiadała <span class="_ _1"></span>certyfikaty <span class="_ _6"></span>w <span class="_ _1"></span>funduszu <span class="_ _6"></span>inwestycyjnym<span class="_ _2"></span><span class="ff1"> <span class="_ _6"></span>Lo<span class="_ _2"></span>kum <span class="_ _6"></span>Deweloper <span class="_ _6"></span>FIZ <span class="_ _6"></span>z<span class="_ _2"></span> <span class="_ _6"></span><span class="ff5">siedzibą </span></span></span></span></div><div class="t m0 x1 h2 yeb ff1 fs0 fc0 sc0 ls0 ws0">w Krakowie  (ul. Wadowicka  3C,  30-<span class="ff5">347  Kraków<span class="_ _2"></span>)  wpisaneg<span class="_ _1"></span>o  do <span class="_ _16"> </span>rejestru  funduszy  inwestycyjnych  prowadzonego  przez  Sąd  Okr<span class="_ _2"></span>ęgowy<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y2fe ff1 fs0 fc0 sc0 ls0 ws0">w Warszawie <span class="_ _c"></span>VII <span class="ff5">Wydział <span class="_ _c"></span>Cywilny <span class="_ _2"></span>Rodzinny <span class="_ _c"></span>i <span class="_ _c"></span>Rejestrowy <span class="_ _2"></span>pod <span class="_ _c"></span>numerem <span class="_ _c"></span>RFI: <span class="_ _c"></span>1535, <span class="_ _c"></span>identyfikującego <span class="_ _c"></span>się <span class="_ _2"></span>numerem <span class="_ _c"></span>REGON: <span class="_ _c"></span>368820152 <span class="_ _c"></span>o<span class="_ _c"></span></span>raz </div><div class="t m0 x1 h2 y2ff ff5 fs0 fc0 sc0 ls0 ws0">NIP: 1060006656 (uprawniających do 99,99% głosów posiadając 76<span class="ff1"> </span>339 certyfikatów inwestycyjnych).<span class="ff1"> </span></div><div class="t m0 x1 h2 y300 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y301 ff5 fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _1"></span>14 maja 2024 roku zwyczajne <span class="_ _1"></span>zgromadzenie wspólników spółki <span class="_ _1"></span>zależnej Olczyk podję<span class="_ _1"></span>ło uchwałę o wypłacie jed<span class="_ _1"></span>ynemu udziało<span class="_ _2"></span><span class="ff1">wcowi, </span></div><div class="t m0 x1 h2 y302 ff5 fs0 fc0 sc0 ls0 ws0">tj. spółce L<span class="_ _2"></span>okum Deweloper S.A. <span class="_ _2"></span>dywidendy za rok 2023 <span class="_ _2"></span>w kwocie <span class="_ _2"></span>587 tys. PLN. Do<span class="_ _2"></span> dnia <span class="_ _2"></span><span class="ff1">31 <span class="_ _2"></span>grudnia <span class="ls8">2024</span> <span class="_ _2"></span>roku </span>doszło do <span class="_ _2"></span>całkowitej wypłaty </div><div class="t m0 x1 h2 y303 ff1 fs0 fc0 sc0 ls0 ws0">dywidendy w kwocie 587 tys. PLN. </div><div class="t m0 x1 h2 y304 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y305 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu<span class="_ _1"></span> <span class="_ _2"></span>27 czerwca <span class="_ _2"></span>2024 <span class="_ _2"></span>roku zwyczajne <span class="_ _2"></span>zgromadzenie wspólników spółki <span class="_ _2"></span>zależnej Lokum <span class="_ _2"></span>Holding 1 <span class="_ _2"></span>podjęło <span class="_ _2"></span>uchwałę o wypłac<span class="_ _2"></span>ie jedy<span class="_ _c"></span><span class="ff1">nemu </span></div><div class="t m0 x1 h2 y306 ff5 fs0 fc0 sc0 ls0 ws0">udziałowcowi, tj. <span class="_ _6"></span>spółce Lokum <span class="_ _6"></span>Deweloper S.A. <span class="_ _1"></span>dywidendy <span class="_ _1"></span>za rok <span class="_ _6"></span>2023 w kw<span class="_ _1"></span>ocie 44<span class="ff1"> 579 tys<span class="_ _1"></span>. PLN. <span class="_ _1"></span>Do <span class="_ _6"></span>dnia 31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="ff5">d<span class="_ _1"></span>o całkowitej </span></span></div><div class="t m0 x1 h2 y307 ff5 fs0 fc0 sc0 ls0 ws0">wypłaty dywidendy w kwocie <span class="ff1 ls8">44<span class="ls0"> </span>579<span class="ls0"> tys. PLN. </span></span></div><div class="t m0 x1 h2 y308 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2c3 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _6"></span>dniu <span class="_ _1"></span>13 <span class="_ _6"></span>listopada <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _6"></span>Lokum <span class="_ _1"></span>Holding <span class="_ _6"></span>1 <span class="_ _1"></span>nabyła <span class="_ _1"></span>od <span class="_ _6"></span>Olczyk <span class="_ _1"></span>trzy <span class="_ _6"></span>udziały <span class="_ _1"></span>własne. <span class="_ _6"></span>Wo<span class="_ _2"></span>bec <span class="_ _6"></span>nabycia <span class="_ _1"></span>udziałów <span class="_ _6"></span>własnych <span class="_ _1"></span>(bez <span class="_ _6"></span>wyna<span class="_ _c"></span><span class="ff1">grodzenia) </span></div><div class="t m0 x1 h2 y309 ff5 fs0 fc0 sc0 ls0 ws0">doszło  do <span class="_ _16"> </span>ich  umorzenia,  a <span class="_ _16"> </span>następnie  podjęta <span class="_ _16"> </span>została <span class="_ _16"> </span>uchwała  w  zakresie  obniżenia <span class="_ _16"> </span>kapitału <span class="_ _16"> </span>zakładowego  do <span class="_ _16"> </span>kwoty  7<span class="_ _c"></span><span class="ff1"> 300,00  PLN, </span></div><div class="t m0 x1 h2 y30a ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">jednoczesnym podjęciem <span class="_ _2"></span>uchwały <span class="_ _2"></span>w sprawie <span class="_ _2"></span>podwyższenia kapitału <span class="_ _2"></span>zakładowego do <span class="_ _2"></span>kwoty 7<span class="_ _2"></span></span> 450,00 <span class="_ _2"></span>PLN. <span class="_ _2"></span>W dniu 13 <span class="_ _2"></span>listopada <span class="_ _2"></span>2024 roku </div><div class="t m0 x1 h2 y30b ff5 fs0 fc0 sc0 ls0 ws0">Spółka objęła 3 <span class="ff1">nowe </span>udziały w podwyższonym kapitale zakładowym spółki Lokum Holding 1.<span class="ff1"> </span></div><div class="t m0 x1 h2 y30c ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">25<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x3a h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _a"> </span><span class="ff5">Udzielone pożyczki<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _f"> </span>jako <span class="_ _f"> </span>podmiot <span class="_ _f"> </span>dominujący <span class="_ _f"> </span>Grupy <span class="_ _f"> </span>finansuje <span class="_ _f"> </span>działalność <span class="_ _f"> </span>swoich <span class="_ _f"> </span>spółek <span class="_ _f"> </span>zależnych. <span class="_ _f"> </span>Instrumentami <span class="_ _e"> </span>finansow<span class="_ _2"></span>ania <span class="_ _e"> </span>są  <span class="ff1">m.in. <span class="_ _f"> </span>udzielane </span></div><div class="t m0 x1 h2 y28c ff5 fs0 fc0 sc0 ls0 ws0">pożyczki wewnątrzgrupowe.<span class="ff1"> </span></div><div class="t m0 x1 hb y19f ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y30d w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki jednostkom p<span class="_ _1"></span>owiązanym<span class="ff7"> </span></div></div><div class="c x78 y30d wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y30d wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y30e w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Lokum 4 </div></div><div class="c x78 y30e wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">49 420 </div></div><div class="c x79 y30e wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">56 943 </div></div><div class="c x1 y30f w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 14 </div></div><div class="c x78 y30f wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">15 626 </div></div><div class="c x79 y30f wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">27 614 </div></div><div class="c x1 y310 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 16 </div></div><div class="c x78 y310 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">65<span class="ls0"> </span></div></div><div class="c x79 y310 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y311 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum la Vida </div></div><div class="c x78 y311 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">54 001 </div></div><div class="c x79 y311 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">6 285 </div></div><div class="c x1 y312 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Lokum Góral<span class="_ _1"></span>ska<span class="ff1"> </span></div></div><div class="c x78 y312 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 325 </div></div><div class="c x79 y312 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y313 w41 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x78 y313 wd h14"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c x79 y313 wd h14"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">90 842 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y314 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y315 ff5 fs0 fc0 sc0 ls0 ws0">Podsumowanie zmiany stanu tych instrumentów w 20<span class="ff1">24 i 2023 </span>roku przedstawia poniższa tabela<span class="ff1">: </span></div><div class="t m0 x1 hb y316 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y317 w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki jednostkom powi<span class="_ _1"></span>ązanym<span class="ff7"> </span></div></div><div class="c x78 y317 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y317 w42 h13"><div class="t m0 x33 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y318 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x78 y318 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">90 842 </div></div><div class="c x79 y318 w43 h13"><div class="t m0 x7a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">205 068 </div></div><div class="c x1 y30 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kwota główna<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x78 y30 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y30 w42 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y319 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (udzielenie)<span class="ff1"> </span></div></div><div class="c x78 y319 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">84 589 </div></div><div class="c x79 y319 w42 h13"><div class="t m0 x7b h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">61 994 </div></div><div class="c x1 y31a w40 h13"><div class="t m0 x1e h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (sp<span class="_ _1"></span>isanie) (<span class="ff5">–</span>) </div></div><div class="c x78 y31a wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y31a w42 h13"><div class="t m0 x7c h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(39) </div></div><div class="c x1 y31b w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (sp<span class="_ _1"></span>łata) (–<span class="ff1">) </span></div></div><div class="c x78 y31b wa h13"><div class="t m0 x7d h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(51 744) </div></div><div class="c x79 y31b w42 h13"><div class="t m0 x7e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(166 421) </div></div><div class="c x1 y31c w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x78 y31c wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y31c w42 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y31d w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (naliczenie)<span class="ff1"> </span></div></div><div class="c x78 y31d wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 463 </div></div><div class="c x79 y31d w42 h13"><div class="t m0 x7b h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">14 792 </div></div><div class="c x1 y31e w40 h14"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (sp<span class="_ _1"></span>isanie) (<span class="ff5">–</span>) </div></div><div class="c x78 y31e wa h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y31e w42 h14"><div class="t m0 x1f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(4) </div></div><div class="c x1 y31f w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (sp<span class="_ _1"></span>łata) (–<span class="ff1">) </span></div></div><div class="c x78 y31f wa h13"><div class="t m0 x20 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(9 713) </div></div><div class="c x79 y31f w42 h13"><div class="t m0 x7f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(24 548) </div></div><div class="c x1 y18b w41 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wartość netto ud<span class="_ _1"></span>zielonych pożyc<span class="_ _1"></span>zek na koniec okr<span class="_ _1"></span>esu<span class="ff7"> </span></div></div><div class="c x78 y18b wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c x79 y18b w43 h13"><div class="t m0 x7b hf y58 ff7 fs1 fc0 sc0 ls0 ws0">90 842 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y15a ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y320 ff1 fs0 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _d"></span><span class="ff5">pożyczek <span class="_ _d"></span>jest <span class="_ _e"></span>zmienne <span class="_ _d"></span>i <span class="_ _d"></span>wynosi <span class="_ _d"></span>WIB<span class="_ _2"></span>OR <span class="_ _d"></span>6M <span class="_ _d"></span>+ <span class="_ _d"></span>marż<span class="_ _2"></span>a. <span class="_ _d"></span>Efektywna <span class="_ _d"></span>stopa <span class="_ _d"></span>procentowa <span class="_ _e"></span>na <span class="_ _d"></span>dzień <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _d"></span>20<span class="_ _c"></span></span>24 <span class="_ _d"></span>roku, <span class="_ _e"></span>dla </div><div class="t m0 x1 h2 y3f ff5 fs0 fc0 sc0 ls0 ws0">pożyczek <span class="_ _1d"> </span>udzielonych <span class="_ _16"> </span>jed<span class="_ _2"></span>nostkom <span class="_ _16"> </span>pow<span class="_ _2"></span>iązanym, <span class="_ _1d"> </span>wynosi <span class="_ _1d"> </span>od <span class="_ _14"> </span><span class="ff1">8,47% <span class="_ _1d"> </span>do <span class="_ _1d"> </span>9,98</span>%. <span class="_ _1d"> </span>Maksymalna <span class="_ _1d"> </span>wartość <span class="_ _1d"> </span>ryzyka <span class="_ _1d"> </span>kredytowego <span class="_ _1d"> </span>związanego </div><div class="t m0 x1 hb y321 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">pożyczkami równa się ich wartości bilansowej. Udzielone pożyczki nie<span class="_ _1"></span> są zabezpieczone.<span class="_ _2"></span><span class="ff1 fs5"> </span></span></div><div class="t m0 x1 h2 y322 ff5 fs0 fc0 sc0 ls0 ws0">Na dzień<span class="_ _1"></span> 31 grudn<span class="_ _1"></span>ia 20<span class="ff1">24 </span>roku <span class="_ _1"></span>niewykorzystane limit<span class="_ _1"></span>y w ramach <span class="_ _1"></span>udzielonych p<span class="_ _1"></span>ożyczek jednostkom powiązanym <span class="_ _1"></span>wynosiły <span class="ff1">1<span class="ls8">58<span class="ls11">,5</span></span> mln <span class="_ _1"></span>PLN (na<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y323 ff5 fs0 fc0 sc0 ls0 ws0">dzień 31 grudnia 202<span class="ff1">3 roku - 1<span class="ls8">64</span> mln PLN). </span></div><div class="t m0 x1 h2 y324 ff5 fs0 fc0 sc0 ls0 ws0">Udzielone pożyczki nie są przeterminowane, w ocenie <span class="ff1">z</span>arządu Emitenta nie nastąpiła utrata wartości udzielonych pożyczek.<span class="ff1"> </span></div><div class="t m0 x1 h2 y325 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">26<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Należności z tytułu dostaw i usług<span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y327 w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usług<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x78 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y328 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Należności od jedno<span class="_ _1"></span>stek powiązan<span class="_ _1"></span>ych<span class="ff7"> </span></div></div><div class="c x78 y328 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y328 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y329 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">do 12 miesięcy<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x78 y329 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 517 </div></div><div class="c x79 y329 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 616 </div></div><div class="c x1 y32a w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 12 miesi<span class="_ _1"></span>ęcy<span class="ff1"> </span></span></div></div><div class="c x78 y32a wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y32a wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y32b w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności od<span class="_ _1"></span> jednostek po<span class="_ _1"></span>wiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y32b wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y32b wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y32c w41 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> od jednostek powi<span class="_ _1"></span>ązanych<span class="ff7"> </span></div></div><div class="c x78 y32c wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 517 </div></div><div class="c x79 y32c wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 616 </div></div><div class="c x1 y32d w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Należności od pozost<span class="_ _1"></span>ałych jednostek<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x78 y32d wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y32d wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y32e w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">do 12 miesięcy<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x78 y32e wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">447<span class="ls0"> </span></div></div><div class="c x79 y32e wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">301<span class="ls0"> </span></div></div><div class="c x1 y32f w40 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 12 miesi<span class="_ _1"></span>ęcy<span class="ff1"> </span></span></div></div><div class="c x78 y32f wa h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y32f wa h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y330 w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności od<span class="_ _1"></span> pozostałych jed<span class="_ _1"></span>nostek<span class="ff9"> </span></span></div></div><div class="c x78 y330 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(88) </div></div><div class="c x79 y330 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(95) </div></div><div class="c x1 y331 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> od pozostałych j<span class="_ _1"></span>ednostek<span class="ff7"> </span></div></div><div class="c x78 y331 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">359<span class="ls0"> </span></div></div><div class="c x79 y331 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">206<span class="ls0"> </span></div></div><div class="c x1 y332 w41 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> z tytułu dostaw i<span class="_ _1"></span> usług<span class="ff7"> </span></div></div><div class="c x78 y332 wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 876 </div></div><div class="c x79 y332 wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 822 </div></div><div class="c x1 y333 w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności razem<span class="ff9"> </span></span></div></div><div class="c x78 y333 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(88) </div></div><div class="c x79 y333 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(95) </div></div><div class="c x1 y334 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> z tytułu dostaw i<span class="_ _1"></span> usług brutto<span class="ff7"> </span></div></div><div class="c x78 y334 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 964 </div></div><div class="c x79 y334 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 917 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y335 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y32 ff5 fs0 fc0 sc0 ls0 ws0">Maksymalna wartość ryzyka kredytowego związanego z należnościami hand<span class="_ _1"></span>lowymi równa się ich wartości <span class="_ _2"></span><span class="ff1">bilansowej. </span></div><div class="t m0 x1 h2 y336 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _f"> </span>31  g<span class="_ _1"></span>rudnia  2024 <span class="_ _f"> </span>roku  u<span class="_ _1"></span>tworzono  odpis <span class="_ _f"> </span><span class="ff5">aktualizując</span>y <span class="_ _15"> </span><span class="ff5">należności <span class="_ _f"> </span>handlow<span class="_ _2"></span></span>e. <span class="_ _f"> </span><span class="ff5">Zmiany <span class="_ _15"> </span>w <span class="_ _f"> </span>o<span class="_ _2"></span>dpisach <span class="_ _f"> </span>aktualizujących <span class="_ _f"> </span>wartość  należności </span></div><div class="t m0 x1 h2 y337 ff1 fs0 fc0 sc0 ls0 ws0">przedstawiono w nocie 12 niniejszego sprawozdania finansowego. </div><div class="t m0 x1 h2 y338 ff5 fs0 fc0 sc0 ls0 ws0">Szacowana <span class="_ _f"> </span>wartość <span class="_ _e"> </span>godziwa <span class="_ _f"> </span>należności <span class="_ _f"> </span>handlowych <span class="_ _f"> </span>jest <span class="_ _e"> </span>wartoś<span class="_ _2"></span>cią <span class="_ _e"> </span>przyszłych <span class="_ _f"> </span>oczekiwanych <span class="_ _e"> </span>zdyskontowanych <span class="_ _f"> </span>przepływów <span class="_ _f"> </span>pieniężnych </div><div class="t m0 x1 h2 y339 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">równa się bilansowej wartości tych należności.</span> </div><div class="t m0 x1 h2 y33a ff5 fs0 fc0 sc0 ls0 ws0">Spółka na bieżąco kontroluje kondycję i zdolność płatniczą odbiorców i kontrahentów.<span class="ff1"> </span></div><div class="t m0 x1 h2 y33b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y33c ff5 fs0 fc0 sc0 ls0 ws0">Poniższa tabela przedstawia wiekowanie należności handlowych<span class="ff1">: </span></div><div class="t m0 x1 hb y33d ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y33e w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usług<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x78 y33e wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y33e wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y246 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">do 1 miesiąca</span> </div></div><div class="c x78 y246 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 821 </div></div><div class="c x79 y246 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 708 </div></div><div class="c x1 y33f w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 1 miesi<span class="_ _1"></span>ąca do 3 miesi<span class="_ _1"></span>ęcy<span class="ff1"> </span></span></div></div><div class="c x78 y33f wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">27<span class="ls0"> </span></div></div><div class="c x79 y33f wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">85<span class="ls0"> </span></div></div><div class="c x1 y340 w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 3 miesi<span class="_ _1"></span>ęcy do 6 mie<span class="_ _1"></span>sięcy<span class="ff1"> </span></span></div></div><div class="c x78 y340 wa h13"><div class="t m0 x1a h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 </div></div><div class="c x79 y340 wa h13"><div class="t m0 x1a h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 </div></div><div class="c x1 y341 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 6 miesi<span class="_ _1"></span>ęcy do 1 r<span class="_ _1"></span>oku<span class="ff1"> </span></span></div></div><div class="c x78 y341 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">27<span class="ls0"> </span></div></div><div class="c x79 y341 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">26<span class="ls0"> </span></div></div><div class="c x1 y342 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">powyżej 1 roku</span> </div></div><div class="c x78 y342 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">88<span class="ls0"> </span></div></div><div class="c x79 y342 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">97<span class="ls0"> </span></div></div><div class="c x1 y343 w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności od<span class="_ _1"></span> pozostałych jed<span class="_ _1"></span>nostek<span class="ff9"> </span></span></div></div><div class="c x78 y343 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(88) </div></div><div class="c x79 y343 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(95) </div></div><div class="c x1 y344 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> z tytułu dostaw i<span class="_ _1"></span> usług<span class="ff7"> </span></div></div><div class="c x78 y344 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 876 </div></div><div class="c x79 y344 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">8 822 </div></div><div class="c x1 y345 w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności razem<span class="ff9"> </span></span></div></div><div class="c x78 y345 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(88) </div></div><div class="c x79 y345 wa h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(95) </div></div><div class="c x1 y346 w41 h14"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Razem należności<span class="_ _1"></span> z tytułu dostaw i<span class="_ _1"></span> usług brutto<span class="ff7"> </span></div></div><div class="c x78 y346 wd h14"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 964 </div></div><div class="c x79 y346 wd h14"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 917 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y2e8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y347 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">27<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Pozostałe należności<span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y327 w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe należ<span class="_ _1"></span>ności<span class="ff7"> </span></div></div><div class="c x78 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y348 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Pozostałe należ<span class="_ _1"></span>ności od jednost<span class="_ _1"></span>ek powiązanych<span class="ff7"> </span></div></div><div class="c x78 y348 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y348 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y349 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">z tytułu należnej d<span class="_ _1"></span>ywidendy od <span class="_ _1"></span>Olczyk<span class="ff1"> </span></span></div></div><div class="c x78 y349 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y349 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">476<span class="ls0"> </span></div></div><div class="c x1 y34a w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem pozostałe <span class="_ _1"></span>należności od je<span class="_ _1"></span>dnostek powi<span class="_ _1"></span>ązanych<span class="ff7"> </span></div></div><div class="c x78 y34a wd h13"><div class="t m0 x1a hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x79 y34a wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">476<span class="ls0"> </span></div></div><div class="c x1 y34b w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Pozostałe należ<span class="_ _1"></span>ności od pozostałyc<span class="_ _1"></span>h jednostek<span class="ff7"> </span></div></div><div class="c x78 y34b wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y34b wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y34c w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">z tytułu podat<span class="_ _1"></span>ków<span class="ff1"> </span></span></div></div><div class="c x78 y34c wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">74<span class="ls0"> </span></div></div><div class="c x79 y34c wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">235<span class="ls0"> </span></div></div><div class="c x1 y34d w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">krótko<span class="_ _1"></span>terminowe rozlic<span class="_ _1"></span>zenia międzyokre<span class="_ _1"></span>sowe<span class="ff1"> </span></span></div></div><div class="c x78 y34d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">501<span class="ls0"> </span></div></div><div class="c x79 y34d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">512<span class="ls0"> </span></div></div><div class="c x1 y34e w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - zaliczki na dost<span class="_ _1"></span>awy </div></div><div class="c x78 y34e wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">85<span class="ls0"> </span></div></div><div class="c x79 y34e wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">116<span class="ls0"> </span></div></div><div class="c x1 y34f w40 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">pozostałe</span> </div></div><div class="c x78 y34f wa h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">470<span class="ls0"> </span></div></div><div class="c x79 y34f wa h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">491<span class="ls0"> </span></div></div><div class="c x1 y315 w40 h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności od<span class="_ _1"></span> pozostałych jed<span class="_ _1"></span>nostek<span class="ff9"> </span></span></div></div><div class="c x78 y315 wa h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(390) </div></div><div class="c x79 y315 wa h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(393) </div></div><div class="c x1 y350 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem pozostałe <span class="_ _1"></span>należności od po<span class="_ _1"></span>zostałych jedno<span class="_ _1"></span>stek<span class="ff7"> </span></div></div><div class="c x78 y350 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">740<span class="ls0"> </span></div></div><div class="c x79 y350 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">961<span class="ls0"> </span></div></div><div class="c x1 y351 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem pozostałe <span class="_ _1"></span>należności <span class="ff7"> </span></div></div><div class="c x78 y351 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">740<span class="ls0"> </span></div></div><div class="c x79 y351 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 437 </div></div><div class="c x1 y352 w40 h13"><div class="t m0 xc h17 y58 ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">odpisy a<span class="_ _1"></span>ktualizujące wartość n<span class="_ _1"></span>ależności od<span class="_ _1"></span> pozostałych jed<span class="_ _1"></span>nostek razem<span class="ff9"> </span></span></div></div><div class="c x78 y352 wa h13"><div class="t m0 x37 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">(390) </div></div><div class="c x79 y352 wa h13"><div class="t m0 x37 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">(393) </div></div><div class="c x1 y353 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Razem pozostałe <span class="_ _1"></span>należności brutto<span class="ff7"> </span></div></div><div class="c x78 y353 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 130 </div></div><div class="c x79 y353 wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 830 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y354 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y355 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Odpisy aktualizujące wartość aktywów<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y356 ff5 fs0 fc0 sc0 ls0 ws0">Zmiany w odpisach aktualizujących wartość należności przedstawiono w tabeli poniżej<span class="ff1">: </span></div><div class="t m0 x1 hb y357 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y358 w3f h23"><div class="t m0 xc hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Odpis aktuali<span class="_ _1"></span>zujący wartość należn<span class="_ _1"></span>ości<span class="ff7"> </span></div></div><div class="c x78 y358 wa h23"><div class="t m0 x1d hf y359 ff7 fs1 fc3 sc0 ls0 ws0">Rok <span class="ff6">zakończony<span class="_ _1"></span><span class="ff7"> </span></span></div><div class="t m0 x1d hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y358 wa h23"><div class="t m0 x1d hf y359 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y35a w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odpis aktuali<span class="_ _1"></span>zujący na początek okr<span class="_ _1"></span>esu, w tym od<span class="_ _1"></span>:<span class="ff7"> </span></div></div><div class="c x78 y35a wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">488<span class="ls0"> </span></div></div><div class="c x79 y35a wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">11 605 </div></div><div class="c x1 y225 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y225 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y225 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y35b w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>ozostałych<span class="ff9"> </span></span></div></div><div class="c x78 y35b wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">488<span class="ls0"> </span></div></div><div class="c x79 y35b wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">11 605 </div></div><div class="c x1 y35c w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Utworzony, w ty<span class="_ _1"></span>m od: </div></div><div class="c x78 y35c wa h13"><div class="t m0 x1a h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y35c wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">901<span class="ls0"> </span></div></div><div class="c x1 y35d w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y35d wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y35d wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y35e w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>ozostałych<span class="ff9"> </span></span></div></div><div class="c x78 y35e wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y35e wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">901<span class="ls0"> </span></div></div><div class="c x1 y35f w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wykorzystany<span class="_ _1"></span>, w tym od: </div></div><div class="c x78 y35f wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y35f wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y360 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y360 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y360 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y304 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>ozostałych<span class="ff9"> </span></span></div></div><div class="c x78 y304 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y304 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y361 w40 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Rozwiązany, w t<span class="_ _1"></span>ym od:<span class="ff1"> </span></div></div><div class="c x78 y361 wa h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(10) </div></div><div class="c x79 y361 wa h13"><div class="t m0 x7d h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(12 018) </div></div><div class="c x1 y362 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y362 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y362 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y363 w40 h14"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>ozostałych<span class="ff9"> </span></span></div></div><div class="c x78 y363 wa h14"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(10) </div></div><div class="c x79 y363 wa h14"><div class="t m0 x7d h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">(12 018) </div></div><div class="c x1 y364 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odpis aktuali<span class="_ _1"></span>zujący na koniec okresu<span class="_ _1"></span>, w tym od:<span class="ff7"> </span></div></div><div class="c x78 y364 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">478<span class="ls0"> </span></div></div><div class="c x79 y364 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">488<span class="ls0"> </span></div></div><div class="c x1 y365 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>owiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y365 wa h13"><div class="t m0 x1a h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">‒<span class="ff9"> </span></div></div><div class="c x79 y365 wa h13"><div class="t m0 x1a h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">‒<span class="ff9"> </span></div></div><div class="c x1 y366 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0"> - <span class="ff8">jednostek p<span class="_ _1"></span>ozostałych<span class="ff9"> </span></span></div></div><div class="c x78 y366 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">478<span class="ls0"> </span></div></div><div class="c x79 y366 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">488<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y367 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y368 ff5 fs0 fc0 sc0 ls0 ws0">Na dzień 31 grudni<span class="_ _1"></span>a 2023 roku, w związku z umorzeniem postępowania podatkowego z tytułu podatku zryczałtowanego za rok 2018 oraz <span class="_ _1"></span>za </div><div class="t m0 x1 h2 y369 ff5 fs0 fc0 sc0 ls0 ws0">rok 2019, <span class="_ _6"></span>Spółka dokonała <span class="_ _1"></span>rozwiązania <span class="_ _6"></span>c<span class="_ _2"></span>ałości <span class="_ _1"></span>odpisu <span class="_ _6"></span>aktua<span class="_ _2"></span>lizującego w <span class="_ _6"></span>kwocie 12<span class="ff1"> <span class="ls8">01</span>8 </span>tys. <span class="_ _1"></span>PLN. <span class="_ _1"></span>Szczegółowy <span class="_ _1"></span>opis <span class="_ _1"></span>kontroli <span class="_ _1"></span>celno<span class="ff1">-skarbowych </span></div><div class="t m0 x1 h2 y36a ff1 fs0 fc0 sc0 ls0 ws0">zawarto w nocie 38.3. </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">28<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Środki pieniężne i ekwiwalenty pieniężne<span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y327 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Środki pieniężne i ek<span class="_ _1"></span>wiwalenty pi<span class="_ _1"></span>eniężne<span class="ff7"> </span></div></div><div class="c x34 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y327 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y348 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne w kasie i<span class="_ _1"></span> na rachunkach banko<span class="_ _1"></span>wych<span class="ff1"> </span></div></div><div class="c x34 y348 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">986<span class="ls0"> </span></div></div><div class="c x79 y348 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">26 808 </div></div><div class="c x1 y349 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Jednostki u<span class="_ _1"></span>czestnictwa w fundu<span class="_ _1"></span>szach inwestyc<span class="_ _1"></span>yjnych </div></div><div class="c x34 y349 wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c x79 y349 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">25 700 </div></div><div class="c x1 y34a w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x34 y34a wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">988<span class="ls0"> </span></div></div><div class="c x79 y34a wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">52 508 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y36b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y36c ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _6"></span>na d<span class="_ _1"></span>zień <span class="_ _1"></span>31 <span class="_ _6"></span>grudnia <span class="_ _1"></span>20<span class="ff1">24 <span class="_ _1"></span><span class="ff5">roku <span class="_ _1"></span>posiadała <span class="_ _6"></span>środki <span class="_ _1"></span>pieniężne <span class="_ _6"></span>w bankach: <span class="_ _4"></span>PK<span class="_ _2"></span>O <span class="_ _6"></span>Bank <span class="_ _1"></span>Polski <span class="_ _1"></span>S.A.<span class="ff1 ls11">, <span class="_ _1"></span><span class="ls0">Santander <span class="_ _6"></span>Bank<span class="_ _2"></span> <span class="_ _6"></span>Polska <span class="_ _1"></span>S.A., <span class="_ _1"></span>Alior <span class="_ _6"></span>Ba<span class="_ _2"></span>nk S.A.<span class="ls11">, </span></span></span></span></span></div><div class="t m0 x1 h2 y36d ff5 fs0 fc0 sc0 ls0 ws0">ING <span class="_ _6"></span>Ba<span class="_ _2"></span>nk <span class="_ _6"></span>Śląski <span class="_ _1"></span>S.A.<span class="ff1"> <span class="_ _1"></span>oraz <span class="_ _1"></span>jednostki <span class="_ _6"></span>uczestnictwa <span class="_ _1"></span>w <span class="_ _1"></span>funduszu <span class="_ _1"></span>Quercus <span class="_ _6"></span>T<span class="_ _2"></span>owarzystwo <span class="_ _1"></span>Fund<span class="_ _1"></span>uszy <span class="_ _1"></span>Inwestycyjnych <span class="_ _1"></span>S.A. <span class="_ _1"></span><span class="ff5">Maksymalna <span class="_ _6"></span>warto<span class="_ _2"></span>ść <span class="_ _6"></span>ryzyka </span></span></div><div class="t m0 x1 h2 y36e ff5 fs0 fc0 sc0 ls0 ws0">kredytowego <span class="_ _e"></span>związanego <span class="_ _e"> </span>ze <span class="_ _e"> </span>środkami <span class="_ _e"></span>pieniężnymi <span class="_ _e"> </span><span class="ff1">o<span class="_ _2"></span>raz <span class="_ _e"></span>jednostkami <span class="_ _e"></span>uczestnictwa <span class="_ _e"></span>w <span class="_ _e"> </span>funduszach <span class="_ _e"> </span>inwestycyjnych <span class="_ _f"> </span></span>równa <span class="_ _e"> </span>się <span class="_ _e"> </span>ich <span class="_ _e"> </span>wartości </div><div class="t m0 x1 h2 y36f ff5 fs0 fc0 sc0 ls0 ws0">bilansowej. <span class="_ _e"> </span>Środki <span class="_ _f"> </span>pieniężne <span class="_ _e"> </span>w <span class="_ _f"> </span>banku <span class="_ _f"> </span>są <span class="_ _f"> </span>oprocentowane <span class="_ _e"> </span>wedłu<span class="_ _2"></span>g <span class="_ _e"></span>zmiennych <span class="_ _f"> </span>stóp <span class="_ _e"> </span>procentowych.  <span class="ff1">Jednostki <span class="_ _e"> </span>uczestnictwa <span class="_ _e"> </span>w<span class="_ _2"></span> <span class="_ _e"> </span>funduszach </span></div><div class="t m0 x1 h2 y370 ff1 fs0 fc0 sc0 ls0 ws0">inwestycyjny<span class="ff5">ch <span class="_ _2"></span>wyceniane <span class="_ _c"></span>są</span> <span class="_ _c"></span>kw<span class="_ _2"></span>artalnie <span class="_ _c"></span><span class="ff5">w <span class="_ _c"></span>oparciu <span class="_ _2"></span>o<span class="_ _2"></span> <span class="_ _2"></span>cenę <span class="_ _c"></span>jednos<span class="_ _2"></span>tki <span class="_ _2"></span>uczestnictwa <span class="_ _c"></span>ogłoszoną <span class="_ _c"></span>przez <span class="_ _c"></span>towarz<span class="_ _2"></span>ystwo <span class="_ _2"></span>funduszy <span class="_ _c"></span>inwestycyjnych<span class="_ _2"></span></span>. </div><div class="t m0 x1 h2 y371 ff5 fs0 fc0 sc0 ls0 ws0">Wartość godziwa środków pieniężnych i ich ekwiwalen<span class="_ _1"></span>tów na dzień 31 grudnia 20<span class="ff1">24 </span>ro<span class="_ _2"></span>ku nie różni się istotnie od ich wartości bilansowej.<span class="ff1"> </span></div><div class="t m0 x36 h11 y372 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Kapitał <span class="ff1">podstawowy, </span>kapitał zapasowy<span class="ff1"> <span class="_ _2"></span></span>i kapitał rezerwowy<span class="ff1"> </span></span></div><div class="t m0 x1 he y200 ff7 fs0 fc0 sc0 ls8 ws0">14.1<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Kapitał podstawowy<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y373 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y374 ff5 fs0 fc0 sc0 ls0 ws0">Podmiot <span class="_ _2"></span>dominujący Lokum <span class="_ _2"></span>Deweloper S.A. <span class="_ _2"></span>został <span class="_ _2"></span>z<span class="_ _2"></span><span class="ff1">a</span>rejestrowany w <span class="_ _2"></span>2011 <span class="_ _2"></span>roku. Na <span class="_ _2"></span>dzień 31<span class="_ _2"></span> grudnia <span class="_ _2"></span>202<span class="_ _2"></span><span class="ff1">4 </span>roku <span class="_ _2"></span>kapitał <span class="_ _2"></span>podstawowy <span class="_ _2"></span>Spółki </div><div class="t m0 x1 h2 y202 ff5 fs0 fc0 sc0 ls0 ws0">dominującej <span class="_ _6"></span>wynosił 3<span class="ff1"> <span class="ls8">600</span> tys. <span class="_ _6"></span><span class="ff5">PLN i<span class="_ _1"></span> <span class="_ _1"></span>składał <span class="_ _1"></span>się <span class="_ _6"></span>z 18<span class="ff1"> <span class="ls8">000</span> </span>000 <span class="_ _6"></span>sztuk a<span class="_ _1"></span>kcji <span class="_ _1"></span>o <span class="_ _1"></span>wartości <span class="_ _6"></span>nominalnej <span class="_ _1"></span>0,20 <span class="_ _1"></span>PLN <span class="_ _6"></span>każ<span class="_ _2"></span>da. <span class="_ _6"></span>Wszystkie <span class="_ _1"></span>akcje <span class="_ _1"></span>zostały <span class="_ _1"></span>w<span class="ff1"> </span>pełni </span></span></div><div class="t m0 x1 h2 y203 ff5 fs0 fc0 sc0 ls0 ws0">opłacone. <span class="_ _2"></span>Wszystkie <span class="_ _2"></span>akcje <span class="_ _2"></span>w <span class="_ _2"></span>równym stopniu <span class="_ _2"></span>uczestniczą <span class="_ _2"></span>w <span class="_ _2"></span>podziale <span class="_ _2"></span>dywidendy o<span class="_ _2"></span>raz <span class="_ _2"></span>każda <span class="_ _2"></span>akcja daje <span class="_ _2"></span>prawo <span class="_ _2"></span>do <span class="_ _2"></span>jednego <span class="_ _2"></span>głosu <span class="_ _2"></span>na <span class="_ _d"></span><span class="ff1">walnym </span></div><div class="t m0 x1 h2 y204 ff1 fs0 fc0 sc0 ls0 ws0">zgromadzeniu akcjonariuszy. </div><div class="t m0 x1 h2 y375 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y376 ff5 fs0 fc0 sc0 ls0 ws0">Strukturę kapitału akcyjnego przedstawia poniższa tabela<span class="ff1">: </span></div><div class="t m0 x1 hb y377 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y378 w44 h25"><div class="t m0 x19 hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Seria/emisja </div><div class="t m0 x51 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c x45 y378 w45 h25"><div class="t m0 x24 hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c x80 y378 w46 h25"><div class="t m0 x75 hf y379 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj </div><div class="t m0 xe hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">uprzywilejowania </div><div class="t m0 x63 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">akcji </div></div><div class="c x81 y378 w47 h25"><div class="t m0 xc hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj ograniczenia<span class="_ _1"></span> </div><div class="t m0 x19 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">praw do akcji </div></div><div class="c x82 y378 w48 h25"><div class="t m0 xe hf yc3 ff7 fs1 fc3 sc0 ls0 ws0">Liczba akcji w tys.<span class="_ _1"></span> </div></div><div class="c x5c y378 w47 h25"><div class="t m0 x5d hf y379 ff7 fs1 fc3 sc0 ls0 ws0">Jednostkowa </div><div class="t m0 x4d hf yc3 ff6 fs1 fc3 sc0 ls0 ws0">wartość nominalna </div><div class="t m0 x29 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">akcji w PLN </div></div><div class="c x83 y378 w47 h25"><div class="t m0 x32 hf y37a ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x1e hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">serii/emisji wg </div><div class="t m0 x32 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">wartości </div><div class="t m0 x29 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">nominalnej </div></div><div class="c x1 y37b w49 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">A </div></div><div class="c x45 y37b w45 h13"><div class="t m0 x51 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y37b w46 h13"><div class="t m0 x75 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y37b w47 h13"><div class="t m0 x63 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y37b w48 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">500<span class="ls0"> </span></div></div><div class="c x5c y37b w47 h13"><div class="t m0 x84 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y37b w47 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y37c w49 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls22 ws0">B1<span class="ls0"> </span></div></div><div class="c x45 y37c w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y37c w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y37c w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y37c w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 000 </div></div><div class="c x5c y37c w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y37c w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">200<span class="ls0"> </span></div></div><div class="c x1 y37d w49 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls22 ws0">B2<span class="ls0"> </span></div></div><div class="c x45 y37d w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y37d w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y37d w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y37d w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 500 </div></div><div class="c x5c y37d w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y37d w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">300<span class="ls0"> </span></div></div><div class="c x1 y37e w49 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls22 ws0">B3<span class="ls0"> </span></div></div><div class="c x45 y37e w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y37e w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y37e w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y37e w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 000 </div></div><div class="c x5c y37e w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y37e w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">400<span class="ls0"> </span></div></div><div class="c x1 y37f w49 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls22 ws0">B4<span class="ls0"> </span></div></div><div class="c x45 y37f w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y37f w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y37f w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y37f w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 500 </div></div><div class="c x5c y37f w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y37f w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">500<span class="ls0"> </span></div></div><div class="c x1 y380 w49 h13"><div class="t m0 x33 h10 y5b ff1 fs1 fc0 sc0 ls22 ws0">B5<span class="ls0"> </span></div></div><div class="c x45 y380 w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y380 w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y380 w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y380 w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 000 </div></div><div class="c x5c y380 w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y380 w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">600<span class="ls0"> </span></div></div><div class="c x1 y284 w49 h13"><div class="t m0 x33 h10 y58 ff1 fs1 fc0 sc0 ls22 ws0">B6<span class="ls0"> </span></div></div><div class="c x45 y284 w45 h13"><div class="t m0 x51 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y284 w46 h13"><div class="t m0 x75 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y284 w47 h13"><div class="t m0 x63 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y284 w48 h13"><div class="t m0 x3a h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">4 500 </div></div><div class="c x5c y284 w47 h13"><div class="t m0 x84 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y284 w47 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">900<span class="ls0"> </span></div></div><div class="c x1 y381 w49 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">C </div></div><div class="c x45 y381 w45 h13"><div class="t m0 x51 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">na okazicie<span class="_ _1"></span>la </div></div><div class="c x80 y381 w46 h13"><div class="t m0 x75 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x81 y381 w47 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">brak </div></div><div class="c x82 y381 w48 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 000 </div></div><div class="c x5c y381 w47 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,20 </div></div><div class="c x83 y381 w47 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">600<span class="ls0"> </span></div></div><div class="c x1 y382 w4a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x45 y382 w4b h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y382 w4c h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y382 w4d h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x82 y382 w4e h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">18 000 </div></div><div class="c x5c y382 w4d h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x83 y382 w4d h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 600 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y383 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y384 ff5 fs0 fc0 sc0 ls0 ws0">Przedstawiony powyżej rozkład akcji jest aktualny na dzień bilans<span class="_ _1"></span>ow<span class="_ _2"></span>y oraz <span class="ff1">zatwierdzenia do publikacji sprawozdania.  </span></div><div class="t m0 x1 h2 y385 ff1 fs0 fc0 sc0 ls0 ws0">Liczba akcji w 2024 i w 2023 <span class="ff5">roku nie uległa zmianie.</span> </div><div class="t m0 x1 h2 y386 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y387 ff7 fs0 fc0 sc0 ls8 ws0">14.2<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Akcjonariusze o znaczącym udziale<span class="_ _2"></span><span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y388 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y389 ff1 fs0 fc0 sc0 ls0 ws0">Wykaz <span class="_ _2"></span><span class="ff5">akcj<span class="_ _2"></span>onariuszy <span class="_ _2"></span>posiadających <span class="_ _2"></span>bezpośrednio <span class="_ _2"></span>lub <span class="_ _2"></span>pośrednio <span class="_ _c"></span>przez <span class="_ _c"></span>podmioty <span class="_ _2"></span>zależne <span class="_ _2"></span>co <span class="_ _c"></span>najmniej <span class="_ _2"></span>5 <span class="_ _2"></span>% <span class="_ _c"></span>ogólnej <span class="_ _2"></span>liczby <span class="_ _c"></span>głosów <span class="_ _2"></span>na <span class="_ _d"></span></span>w<span class="_ _2"></span>alnym </div><div class="t m0 x1 h2 y38a ff1 fs0 fc0 sc0 ls0 ws0">zgromadzeniu <span class="_ _c"></span>akcjonari<span class="_ _2"></span>uszy <span class="_ _c"></span><span class="ff5">na <span class="_ _d"></span>dzień <span class="_ _d"></span>zatwierdzenia</span> <span class="_ _d"></span>do <span class="_ _d"></span>publikacji <span class="_ _c"></span><span class="ff5">przez <span class="_ _d"></span>zarząd <span class="_ _d"></span>Spółki <span class="_ _d"></span>niniejszego <span class="_ _c"></span>sprawozdania <span class="_ _d"></span>finansowego <span class="_ _c"></span>prze<span class="_ _2"></span>dstawia </span></div><div class="t m0 x1 h2 y28a ff5 fs0 fc0 sc0 ls0 ws0">poniższa tabela<span class="ff1">: </span></div><div class="t m0 x1 hb y38b ff1 fs5 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">29<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y38c w4f h1c"><div class="t m0 xc hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">Akcjonariusz </div></div><div class="c x86 y38c w50 h1c"><div class="t m0 x32 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x87 y38c w51 h1c"><div class="t m0 x52 hf yf1 ff6 fs1 fc3 sc0 ls0 ws0">Liczba głosów<span class="ff7"> </span></div></div><div class="c x9 y38c w52 h1c"><div class="t m0 x12 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Udział w kapital<span class="_ _1"></span>e </div><div class="t m0 x24 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">podstawowym </div></div><div class="c x88 y38c w50 h1c"><div class="t m0 x4f hf yef ff6 fs1 fc3 sc0 ls0 ws0">Udział w głosach n<span class="_ _1"></span>a </div><div class="t m0 x61 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">WZA </div></div><div class="c x1 y38d w53 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dariusz Olc<span class="_ _1"></span>zyk: </div></div><div class="c x86 y38d w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y38d w51 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y38d w52 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y38d w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y38e w53 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">bezpośredni<span class="_ _1"></span>o<span class="ff1"> </span></div></div><div class="c x86 y38e w50 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">84 690 </div></div><div class="c x87 y38e w51 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">84 690 </div></div><div class="c x9 y38e w52 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,47% </div></div><div class="c x88 y38e w50 h13"><div class="t m0 x56 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,47% </div></div><div class="c x1 y38f w53 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">pośredni<span class="_ _1"></span>o Halit Sp. z o.o.<span class="ff1"> </span></div></div><div class="c x86 y38f w50 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 760 000 </div></div><div class="c x87 y38f w51 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 760 000 </div></div><div class="c x9 y38f w52 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">70,89% </div></div><div class="c x88 y38f w50 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">70,89% </div></div><div class="c x1 y390 w54 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Łącznie<span class="ff7"> </span></div></div><div class="c x86 y390 w55 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">12 844 690 </div></div><div class="c x87 y390 w56 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">12 844 690 </div></div><div class="c x9 y390 w57 h13"><div class="t m0 x84 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">71,36% </div></div><div class="c x88 y390 w55 h13"><div class="t m0 x84 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">71,36% </div></div><div class="c x1 y391 w54 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Kuźniar Fundacja Ro<span class="_ _1"></span>dzinna<span class="ff7"> </span></div></div><div class="c x86 y391 w55 h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 982 990 </div></div><div class="c x87 y391 w56 h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">2 <span class="ls0">982 990 </span></div></div><div class="c x9 y391 w57 h13"><div class="t m0 x84 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">16,57% </div></div><div class="c x88 y391 w55 h13"><div class="t m0 x84 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">16,57% </div></div><div class="c x1 y5d w54 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Pozostali akcj<span class="_ _1"></span>onariusze* </div></div><div class="c x86 y5d w55 h13"><div class="t m0 x85 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">2 172 320 </div></div><div class="c x87 y5d w56 h13"><div class="t m0 x85 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">2 172 320 </div></div><div class="c x9 y5d w57 h13"><div class="t m0 x84 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">12,07% </div></div><div class="c x88 y5d w55 h13"><div class="t m0 x84 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">12,07% </div></div><div class="c x1 y5e w54 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x86 y5e w55 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x87 y5e w56 h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x9 y5e w57 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x88 y5e w55 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 yd7 ff8 fs1 fc0 sc0 ls0 ws0">* udział po<span class="_ _1"></span>szczególnych pod<span class="_ _1"></span>miotów poniżej 5% kap<span class="_ _1"></span>itału podst<span class="_ _1"></span>awowego<span class="ff9"> </span></div><div class="t m0 x1 h26 y392 ff9 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y393 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _c"></span>Halit <span class="_ _c"></span>sp. <span class="_ _c"></span>z <span class="_ _d"></span>o. <span class="_ _c"></span>o. <span class="_ _d"></span>z <span class="_ _c"></span>siedzibą <span class="_ _c"></span>we <span class="_ _c"></span>W<span class="_ _2"></span>rocławiu <span class="_ _c"></span>w<span class="_ _2"></span>pisana <span class="_ _2"></span>do <span class="_ _d"></span>rejestru <span class="_ _c"></span>przedsiębiorców <span class="_ _c"></span>prowadzo<span class="_ _2"></span>nego <span class="_ _2"></span>przez <span class="_ _d"></span>Sąd <span class="_ _2"></span>Rejonow<span class="_ _2"></span>y <span class="_ _c"></span>dla <span class="_ _c"></span>Wrocławia<span class="_ _2"></span><span class="ff1">-</span></div><div class="t m0 x1 h2 y394 ff5 fs0 fc0 sc0 ls0 ws0">Fabrycznej we <span class="_ _1"></span>Wrocławiu VI <span class="_ _1"></span>Wydział Gospodarczy Krajoweg<span class="_ _1"></span>o Rejestru <span class="_ _1"></span>Sądowego pod nr <span class="_ _1"></span>KRS: 0001052638<span class="_ _2"></span><span class="ff1"> jes<span class="_ _1"></span>t kontrolowana i <span class="_ _1"></span>nadzorowana </span></div><div class="t m0 x1 h2 y395 ff5 fs0 fc0 sc0 ls0 ws0">przez Dariusza Olczyka będącego przewodniczącym rady nadzorczej <span class="ff1">S</span>półki.<span class="ff1"> </span></div><div class="t m0 x1 h2 y396 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y397 ff7 fs0 fc0 sc0 ls8 ws0">14.3<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Kapitał zapasowy<span class="ff7"> </span></span></span></div><div class="t m0 x1 hb y398 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2f w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Kapitał zapaso<span class="_ _1"></span>wy<span class="ff7"> </span></div></div><div class="c x34 y2f wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y2f wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y399 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">ze sprzedaży akcji<span class="_ _1"></span> powyżej ich wart<span class="_ _1"></span>ości nominal<span class="_ _1"></span>nej<span class="ff1"> </span></div></div><div class="c x34 y399 wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">117 388 </div></div><div class="c x79 y399 wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">117 388 </div></div><div class="c x1 y39a w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">utworzony z osi<span class="_ _1"></span>ągniętych zysk<span class="_ _1"></span>ów <span class="ff1"> </span></div></div><div class="c x34 y39a wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">406 145 </div></div><div class="c x79 y39a wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">406 145 </div></div><div class="c x1 y39b w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">wycena pro<span class="_ _1"></span>gramu motywacyjnego </div></div><div class="c x34 y39b wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">5 848 </div></div><div class="c x79 y39b wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">3 509 </div></div><div class="c x1 y39c w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">utworzony ust<span class="_ _1"></span>awowo </div></div><div class="c x34 y39c wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 012 </div></div><div class="c x79 y39c wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 012 </div></div><div class="c x1 y1de w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x34 y1de wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">530 393 </div></div><div class="c x79 y1de wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">528 054 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y9b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y39d ff7 fs0 fc0 sc0 ls8 ws0">14.4<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Kapitał reze<span class="_ _2"></span>rwowy<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y39e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2b7 ff5 fs0 fc0 sc0 ls0 ws0">Dnia <span class="_ _1"></span>26 czerwca <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _1"></span>walne zgromadzenie<span class="_ _1"></span> akcjonarius<span class="_ _1"></span>zy Lokum <span class="_ _1"></span>Deweloper <span class="_ _1"></span>S.A. <span class="_ _1"></span>podjęło uchwałę <span class="_ _1"></span>w sp<span class="_ _1"></span>rawie p<span class="_ _1"></span>odziału zysku<span class="_ _1"></span> nett<span class="_ _2"></span><span class="ff1">o za <span class="_ _1"></span>rok<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y39f ff5 fs0 fc0 sc0 ls0 ws0">2023. Cz<span class="_ _2"></span>ęść zysku <span class="_ _2"></span>netto, w<span class="_ _2"></span>ypracowanego przez <span class="_ _2"></span>Spółkę w <span class="_ _2"></span>2023 <span class="_ _2"></span>roku w <span class="_ _2"></span>kwocie 125 <span class="_ _2"></span>529 <span class="_ _2"></span>tys. PLN <span class="_ _2"></span>została <span class="_ _2"></span>przeznaczona na <span class="_ _2"></span>kapitał rezerwow<span class="_ _2"></span>y </div><div class="t m0 x1 h2 y3a0 ff5 fs0 fc0 sc0 ls0 ws0">Spółki z przeznaczeniem na wypłatę zaliczki na dywidendę lub dywidendy na rzecz akcjonariuszy.<span class="ff1"> </span></div><div class="t m0 x36 h11 y3a1 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Otrzymane pożyczki<span class="ff1"> </span></span></div><div class="t m0 x1 hb y1bc ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3a2 w3f h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Otrzymane pożyczki od <span class="_ _1"></span>jednostek po<span class="_ _1"></span>wiązanych<span class="ff7"> </span></div></div><div class="c x78 y3a2 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y3a2 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y1ea w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 1 </div></div><div class="c x78 y1ea wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">22 635 </div></div><div class="c x79 y1ea wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">21 346 </div></div><div class="c x1 y3a3 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 8 </div></div><div class="c x78 y3a3 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">12 296<span class="ls0"> </span></div></div><div class="c x79 y3a3 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3a4 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum 13 </div></div><div class="c x78 y3a4 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">21 206 </div></div><div class="c x79 y3a4 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">19 226 </div></div><div class="c x1 y3a5 w41 h14"><div class="t m0 xc hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x78 y3a5 wd h14"><div class="t m0 x15 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c x79 y3a5 wd h14"><div class="t m0 x15 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y3a6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3a7 ff1 fs0 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _d"></span><span class="ff5">pożyczek <span class="_ _d"></span>jest <span class="_ _e"></span>zmienne <span class="_ _d"></span>i <span class="_ _d"></span>wynosi <span class="_ _d"></span>WIB<span class="_ _2"></span>OR <span class="_ _d"></span>6M <span class="_ _d"></span>+ <span class="_ _d"></span>marż<span class="_ _2"></span>a. <span class="_ _d"></span>Efektywna <span class="_ _d"></span>stopa <span class="_ _d"></span>procentowa <span class="_ _e"></span>na <span class="_ _d"></span>dzień <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _d"></span>20<span class="_ _c"></span></span>24 <span class="_ _d"></span>roku, <span class="_ _e"></span>dla </div><div class="t m0 x1 h2 y3a8 ff5 fs0 fc0 sc0 ls0 ws0">pożyczek <span class="_ _1"></span>otrzymanych <span class="_ _6"></span>o<span class="_ _2"></span>d <span class="_ _6"></span>jednostek <span class="_ _1"></span>powiązanych, <span class="_ _1"></span>wynosi <span class="_ _6"></span>o<span class="_ _2"></span>d <span class="_ _1"></span><span class="ff1">8,74% <span class="_ _6"></span>do 9,41%. <span class="_ _6"></span><span class="ff5">Ekspozycja na <span class="_ _6"></span>ryzyko <span class="_ _1"></span>dotyczy <span class="_ _6"></span>zmian s<span class="_ _1"></span>topy <span class="_ _1"></span>WIBOR <span class="_ _1"></span>6M. <span class="_ _1"></span>Wartość </span></span></div><div class="t m0 x1 h2 y3a9 ff5 fs0 fc0 sc0 ls0 ws0">pożyczek <span class="_ _c"></span>odpowiada <span class="_ _c"></span>z<span class="_ _2"></span>dyskontowanym <span class="_ _2"></span>przepływom <span class="_ _d"></span>pien<span class="_ _1"></span>iężnym. <span class="_ _c"></span>Warto<span class="_ _2"></span>ść <span class="_ _c"></span>godziwa <span class="_ _c"></span>otrzymanych <span class="_ _c"></span>pożyczek <span class="_ _c"></span>długoterminowych <span class="_ _c"></span>nie <span class="_ _c"></span>różni <span class="_ _c"></span>się </div><div class="t m0 x1 h2 y3aa ff5 fs0 fc0 sc0 ls0 ws0">istotnie od ich wartości bilansowej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y3ab ff5 fs0 fc0 sc0 ls0 ws0">Na dzień 31 grudnia <span class="_ _2"></span>20<span class="ff1">24 </span>roku ni<span class="_ _2"></span>ewykorzystane limity w ramach o<span class="_ _2"></span>trzymanych pożyczek od <span class="_ _2"></span>jednoste<span class="_ _1"></span>k powiązanych <span class="_ _2"></span>wynosiły <span class="_ _2"></span><span class="ff1">21,56 mln PL<span class="_ _2"></span>N </span></div><div class="t m0 x1 h2 y3ac ff5 fs0 fc0 sc0 ls0 ws0">(na dzień 31 grudnia 202<span class="ff1">3 </span>–<span class="ff1"> <span class="ls8">21</span>,<span class="ls23">89</span> mln PLN). </span></div><div class="t m0 x1 h2 y3ad ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x72 yf w58 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">30<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Dłużne papiery wartościowe<span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2ca w1b h15"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y2ca w59 h15"><div class="t m0 xe hf y14 ff7 fs1 fc3 sc0 ls0 ws0">Waluta </div></div><div class="c x8a y2ca w5a h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x4d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">nominalna </div></div><div class="c x8b y2ca w5b h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x3e hf y8a ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c x8c y2ca w5c h15"><div class="t m0 x27 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązanie </div><div class="t m0 xc hf y8a ff6 fs1 fc3 sc0 ls0 ws0">krótkoterminow<span class="_ _1"></span>e<span class="ff7"> </span></div></div><div class="c x8d y2ca w5d h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązanie </div><div class="t m0 xc hf y8a ff6 fs1 fc3 sc0 ls0 ws0">długoterminow<span class="_ _1"></span>e<span class="ff7"> </span></div></div><div class="c x8e y2ca w5e h15"><div class="t m0 x70 hf y14 ff7 fs1 fc3 sc0 ls0 ws0">Oprocentowanie<span class="_ _1"></span> </div></div><div class="c x8f y2ca w5f h15"><div class="t m0 x19 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Data </div><div class="t m0 x4f hf y8a ff7 fs1 fc3 sc0 ls0 ws0">wykupu </div></div><div class="c x1 y2cb w60 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2024<span class="_ _1"></span> </div></div><div class="c x89 y2cb w59 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y2cb w5a h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8b y2cb w5b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y2cb w2b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y2cb w5d h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y2cb w61 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y2cb w5f h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3ae w60 h20"><div class="t m0 xc h10 yb1 ff1 fs1 fc0 sc0 ls0 ws0">Obligacje Lo<span class="_ _1"></span>kum </div><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">Deweloper<span class="_ _1"></span> S.A. serii J </div></div><div class="c x89 y3ae w59 h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x8a y3ae w5a h20"><div class="t m0 x90 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">53 000 </div></div><div class="c x8b y3ae w5b h20"><div class="t m0 x52 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c x8c y3ae w2b h20"><div class="t m0 x64 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">4 765 </div></div><div class="c x8d y3ae w5d h20"><div class="t m0 x68 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">48 068 </div></div><div class="c x8e y3ae w61 h20"><div class="t m0 xc h10 yb2 ff5 fs1 fc0 sc0 ls0 ws0">WIBOR 6M+ marża <span class="_ _1"></span>3,85%<span class="ff1">-4,35% </span></div><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">(w zależności o<span class="_ _1"></span>d wartości </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">wskaźnika dźwigni f<span class="_ _1"></span>inansowej)<span class="ff1"> </span></div></div><div class="c x8f y3ae w5f h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">18.06.2027 </div></div><div class="c x1 y3af w62 h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Obligacje razem wg sta<span class="_ _1"></span>nu na dzień </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x8a y3af w63 h15"><div class="t m0 x90 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">53 000 </div></div><div class="c x8b y3af w64 h15"><div class="t m0 x52 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c x8c y3af w5c h15"><div class="t m0 x64 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">4 765 </div></div><div class="c x8d y3af w65 h15"><div class="t m0 x68 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">48 068 </div></div><div class="c x8e y3af w66 h15"><div class="t m0 xc hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x8f y3af w67 h15"><div class="t m0 xc hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y3b0 ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3b1 ff1 fs0 fc0 sc0 ls0 ws0">Efektywna stopa procentowa dla wyemitowanych obligacji wynosi 9,44%. </div><div class="t m0 x1 hb y3b2 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3b3 w68 h23"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y3b3 w69 h23"><div class="t m0 xe hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Waluta </div></div><div class="c x92 y3b3 w6a h23"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x4d hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">nominalna </div></div><div class="c x93 y3b3 w5b h23"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x3e hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c x94 y3b3 w5c h23"><div class="t m0 x27 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązanie </div><div class="t m0 xc hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">krótkoterminow<span class="_ _1"></span>e<span class="ff7"> </span></div></div><div class="c x95 y3b3 w5d h23"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązanie </div><div class="t m0 xc hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">długoterminow<span class="_ _1"></span>e<span class="ff7"> </span></div></div><div class="c x96 y3b3 w6b h23"><div class="t m0 x70 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Oprocentowanie<span class="_ _1"></span> </div></div><div class="c x97 y3b3 w6c h23"><div class="t m0 x51 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Data </div><div class="t m0 x1b hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">wykupu </div></div><div class="c x1 y3b4 w6d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2023<span class="_ _1"></span> </div></div><div class="c x91 y3b4 w69 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x92 y3b4 w6a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x93 y3b4 w5b h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x94 y3b4 w2b h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y3b4 w5d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y3b4 w6e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y3b4 w6c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ybe w6d h20"><div class="t m0 xc h10 yc3 ff1 fs1 fc0 sc0 ls0 ws0">Obligacje Lo<span class="_ _1"></span>kum </div><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">Deweloper<span class="_ _1"></span> S.A. serii I </div></div><div class="c x91 ybe w69 h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x92 ybe w6a h20"><div class="t m0 x90 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">50 000 </div></div><div class="c x93 ybe w5b h20"><div class="t m0 x52 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">51 138 </div></div><div class="c x94 ybe w2b h20"><div class="t m0 x64 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">4 727 </div></div><div class="c x95 ybe w5d h20"><div class="t m0 x68 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">46 411 </div></div><div class="c x96 ybe w6e h20"><div class="t m0 xc h10 yb2 ff5 fs1 fc0 sc0 ls0 ws0">WIBOR 6M+ marża <span class="_ _1"></span>4,20%<span class="ff1">-4,70% </span></div><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">(w zależności o<span class="_ _1"></span>d wartości </div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">wskaźnika dźwigni <span class="ff1">fi<span class="_ _1"></span>nansowej) </span></div></div><div class="c x97 ybe w6c h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">19.04.2025* </div></div><div class="c x1 y3b5 w6d h20"><div class="t m0 xc h10 yb1 ff1 fs1 fc0 sc0 ls0 ws0">Obligacje Lo<span class="_ _1"></span>kum </div><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">Deweloper<span class="_ _1"></span> S.A. serii J </div></div><div class="c x91 y3b5 w69 h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x92 y3b5 w6a h20"><div class="t m0 x90 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">53 000 </div></div><div class="c x93 y3b5 w5b h20"><div class="t m0 x52 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">52 719 </div></div><div class="c x94 y3b5 w2b h20"><div class="t m0 x64 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">4 794 </div></div><div class="c x95 y3b5 w5d h20"><div class="t m0 x68 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">47 925 </div></div><div class="c x96 y3b5 w6e h20"><div class="t m0 xc h10 yb2 ff5 fs1 fc0 sc0 ls0 ws0">WIBOR 6M+ marża <span class="_ _1"></span>3,85%<span class="ff1">-4,35% </span></div><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">(w zależności o<span class="_ _1"></span>d wartości </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">wskaźnika dźwigni f<span class="_ _1"></span>inansowej)<span class="ff1"> </span></div></div><div class="c x97 y3b5 w6c h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">18.06.2027 </div></div><div class="c x1 y3b6 w6f h15"><div class="t m0 xc hf y89 ff6 fs1 fc0 sc0 ls0 ws0">Obligacje razem wg sta<span class="_ _1"></span>nu na dzień </div><div class="t m0 xc hf yb5 ff7 fs1 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x92 y3b6 w5f h15"><div class="t m0 x5d hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">103 000 </div></div><div class="c x93 y3b6 w64 h15"><div class="t m0 x5d hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c x94 y3b6 w5c h15"><div class="t m0 x64 hf ya6 ff7 fs1 fc0 sc0 ls7 ws0">9 521<span class="ls0"> </span></div></div><div class="c x95 y3b6 w65 h15"><div class="t m0 x68 hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">94 336 </div></div><div class="c x96 y3b6 w70 h15"><div class="t m0 xc hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y3b6 w71 h15"><div class="t m0 xc hf ya6 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y3b7 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="ff8">* obliga<span class="_ _1"></span>cje serii I zostały w całości<span class="_ _1"></span> wykupi<span class="_ _1"></span>one w dniu 2 lut<span class="_ _1"></span>ego 2024 roku<span class="ff9"> </span></span></div><div class="t m0 x1 h2 y3b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3b9 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _2"></span>6 <span class="_ _c"></span>września <span class="_ _c"></span>2021 <span class="_ _c"></span>roku <span class="_ _c"></span>za<span class="_ _2"></span>rząd <span class="_ _2"></span>Lokum <span class="_ _c"></span>Deweloper <span class="_ _c"></span>S.A. <span class="_ _c"></span>podjął<span class="_ _2"></span> <span class="_ _2"></span>uchwałę <span class="_ _c"></span>w <span class="_ _c"></span>sprawie <span class="_ _c"></span>ustanowienia <span class="_ _c"></span>programu <span class="_ _c"></span>emisji <span class="_ _c"></span>obligacji. <span class="_ _c"></span>W <span class="_ _c"></span>śl<span class="_ _c"></span><span class="ff1">ad <span class="_ _c"></span>za </span></div><div class="t m0 x1 h2 y3ba ff5 fs0 fc0 sc0 ls0 ws0">wyżej <span class="_ _d"></span>wymienioną <span class="_ _d"></span>uchwałą, <span class="_ _d"></span>rada <span class="_ _c"></span>nadzorcza <span class="_ _d"></span>Emitenta <span class="_ _d"></span>w <span class="_ _d"></span>dniu <span class="_ _c"></span>6 <span class="_ _e"></span>września <span class="_ _d"></span>2021 <span class="_ _d"></span>roku <span class="_ _d"></span>podjęła <span class="_ _c"></span>uchw<span class="_ _2"></span>ałę <span class="_ _d"></span>w <span class="_ _d"></span>przedmiocie <span class="_ _c"></span>wyrażenia <span class="_ _d"></span>zgody <span class="_ _d"></span>na </div><div class="t m0 x1 h2 y3bb ff5 fs0 fc0 sc0 ls0 ws0">zaciągnięcie <span class="_ _16"> </span>przez <span class="_ _16"> </span>Emitenta <span class="_ _1d"> </span>zobowiązań <span class="_ _16"> </span>finansowych <span class="_ _16"> </span>wynikają<span class="_ _2"></span>cych <span class="_ _16"> </span>z <span class="_ _16"> </span>ustanowionego <span class="_ _16"> </span>programu. <span class="_ _1d"> </span>W <span class="_ _16"> </span>ramach <span class="_ _16"> </span>pro<span class="_ _2"></span>gramu  Emite<span class="_ _2"></span>nt <span class="_ _16"> </span>mógł </div><div class="t m0 x1 h2 y3bc ff5 fs0 fc0 sc0 ls0 ws0">wyemitować, <span class="_ _14"> </span>w <span class="_ _19"> </span>ramach <span class="_ _14"> </span>jednej <span class="_ _19"> </span>lub <span class="_ _14"> </span>kilku <span class="_ _14"> </span>s<span class="_ _2"></span>erii, <span class="_ _1d"> </span>o<span class="_ _2"></span>bligacje <span class="_ _14"> </span>odsetkowe <span class="_ _14"> </span>na <span class="_ _19"> </span>okaziciela <span class="_ _14"> </span>o <span class="_ _19"> </span>łącznej <span class="_ _19"> </span>wartości <span class="_ _14"> </span>nominalnej <span class="_ _14"> </span>nie <span class="_ _14"> </span>w<span class="_ _2"></span>iększej <span class="_ _14"> </span>niż </div><div class="t m0 x1 h2 y3bd ff1 fs0 fc0 sc0 ls8 ws0">100<span class="ls0"> </span>000<span class="ls0"> tys. PLN. </span></div><div class="t m0 x1 h2 y3be ff5 fs0 fc0 sc0 ls0 ws0">W d<span class="_ _1"></span>niu <span class="_ _1"></span>15 p<span class="_ _1"></span>aździernika 2021 <span class="_ _6"></span>ro<span class="_ _2"></span>ku <span class="_ _1"></span>zarząd <span class="_ _1"></span>Spółki <span class="_ _1"></span>dokonał przydział<span class="_ _1"></span>u 50<span class="ff1"> </span>000 s<span class="_ _1"></span>ztuk obl<span class="_ _1"></span>igacji zwykłych <span class="_ _6"></span>na okaziciela <span class="_ _1"></span>serii <span class="_ _6"></span>I,<span class="_ _2"></span> <span class="_ _1"></span>o wartości<span class="_ _1"></span> no<span class="_ _1"></span>minalnej </div><div class="t m0 x1 h2 y3bf ff1 fs0 fc0 sc0 ls0 ws0">1 tys. <span class="ff5">PLN <span class="_ _2"></span>każda <span class="_ _2"></span>i <span class="_ _2"></span>łącznej <span class="_ _2"></span>wartości <span class="_ _2"></span>nominalnej <span class="_ _2"></span>50</span> <span class="ls8">000</span> <span class="ff5">tys. <span class="_ _2"></span>PLN, <span class="_ _2"></span>po<span class="_ _2"></span>d <span class="_ _2"></span>warunkiem <span class="_ _2"></span>ich o<span class="_ _2"></span>płacenia <span class="_ _2"></span>najpóźniej <span class="_ _2"></span>w <span class="_ _2"></span>dniu <span class="_ _2"></span>19 <span class="_ _c"></span>października <span class="_ _2"></span>2021 <span class="_ _2"></span>roku. </span></div><div class="t m0 x1 h2 y3c0 ff5 fs0 fc0 sc0 ls0 ws0">Cena <span class="_ _2"></span>emisyjna <span class="_ _2"></span>obligacji <span class="_ _c"></span>była <span class="_ _2"></span>rów<span class="_ _2"></span>na <span class="_ _2"></span>wartości <span class="_ _2"></span>nominalnej. <span class="_ _2"></span>W<span class="_ _2"></span> <span class="_ _2"></span>dniu <span class="_ _2"></span>19 <span class="_ _c"></span>października <span class="_ _2"></span>2021 <span class="_ _c"></span>roku <span class="_ _2"></span>doszł<span class="_ _2"></span>o <span class="_ _2"></span>do <span class="_ _2"></span>opłac<span class="_ _2"></span>enia <span class="_ _2"></span>przez <span class="_ _2"></span>inwestorów<span class="_ _2"></span><span class="ff1"> <span class="_ _c"></span><span class="ls8">50</span> 000 </span></div><div class="t m0 x1 h2 y3c1 ff5 fs0 fc0 sc0 ls0 ws0">sztuk obligacji zwykłych na okaziciela se<span class="_ _1"></span>rii I o wartości nominalnej 1<span class="_ _2"></span><span class="ff1"> </span>tys. PLN każda. Emisja obligacji doszła do skutku w pełne<span class="_ _1"></span>j wysoko<span class="_ _2"></span>ści.<span class="ff1"> </span></div><div class="t m0 x1 h2 y3c2 ff5 fs0 fc0 sc0 ls0 ws0">W  dniu  15  listopada  2021  roku  Zarząd  G<span class="_ _1"></span>iełdy  Papierów  Wartościowych  w  Warszawie  S<span class="_ _1"></span>.A.  podjął <span class="_ _16"> </span><span class="ff1">u</span>chwałę  <span class="ff1 lse">nr<span class="_ _2"></span><span class="ls0">  <span class="ls8">1134/2021  w  sprawie </span></span></span></div><div class="t m0 x1 h2 y3c3 ff5 fs0 fc0 sc0 ls0 ws0">wprowadzenia <span class="_ _c"></span>do <span class="_ _c"></span>alternatywnego <span class="_ _d"></span>systemu <span class="_ _2"></span>obrotu <span class="_ _d"></span>na <span class="_ _c"></span>Catalyst <span class="_ _c"></span>o<span class="_ _2"></span>bligacji <span class="_ _2"></span>na <span class="_ _c"></span>o<span class="_ _2"></span>kaziciela <span class="_ _2"></span>s<span class="_ _2"></span>erii <span class="_ _2"></span>I <span class="_ _d"></span>Spółki. <span class="_ _c"></span>W<span class="_ _2"></span> <span class="_ _c"></span>dniu <span class="_ _2"></span>15<span class="_ _2"></span> <span class="_ _c"></span>listopada <span class="_ _c"></span>2021 <span class="_ _d"></span>ro<span class="_ _2"></span>ku <span class="_ _c"></span>Zarząd </div><div class="t m0 x1 h2 y3c4 ff5 fs0 fc0 sc0 ls0 ws0">Giełdy <span class="_ _2"></span>podjął <span class="_ _c"></span>uchwałę <span class="_ _2"></span><span class="ff1 lse">nr<span class="ls0"> <span class="_ _c"></span></span></span>1146/2021 <span class="_ _c"></span>w <span class="_ _2"></span>sprawie <span class="_ _2"></span>w<span class="_ _2"></span>yznaczenia <span class="_ _2"></span>na <span class="_ _c"></span>dzień <span class="_ _2"></span>17 <span class="_ _c"></span>listopada <span class="_ _c"></span>2021 <span class="_ _2"></span>roku <span class="_ _c"></span>pierwszego <span class="_ _c"></span>dnia <span class="_ _2"></span>notowań <span class="_ _c"></span>w <span class="_ _2"></span>alternatywnym </div><div class="t m0 x1 h2 y3c5 ff1 fs0 fc0 sc0 ls0 ws0">systemie <span class="_ _2"></span>obrotu <span class="_ _c"></span>na <span class="_ _2"></span>Catalyst <span class="_ _c"></span>50 <span class="ff5">000 <span class="_ _c"></span>sztuk <span class="_ _2"></span>obligacji <span class="_ _c"></span>na <span class="_ _2"></span>o<span class="_ _2"></span>kaziciela <span class="_ _2"></span>serii <span class="_ _2"></span>I<span class="_ _2"></span> <span class="_ _2"></span>Spółki <span class="_ _2"></span>o <span class="_ _c"></span>łącznej <span class="_ _2"></span>warto<span class="_ _2"></span>ści <span class="_ _2"></span>nominalnej <span class="_ _2"></span>50<span class="_ _2"></span></span> <span class="ls8">000</span> tys. <span class="_ _c"></span>PLN <span class="_ _c"></span>i <span class="_ _2"></span>je<span class="_ _2"></span>dnostkowej </div><div class="t m0 x1 h2 y3c6 ff5 fs0 fc0 sc0 ls0 ws0">wartości nominalnej 1<span class="ff1"> </span>tys. PLN, oznaczonych przez Krajowy Depozyt Papierów Wartościowych S.A. kodem PLO212700044.<span class="ff1"> </span></div><div class="t m0 x1 h2 y3c7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3c8 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>dniu  11 <span class="_ _16"> </span>stycznia <span class="_ _16"> </span>2024  ro<span class="_ _2"></span>ku  Emitent <span class="_ _16"> </span>podjął <span class="_ _16"> </span>decyzję  o<span class="_ _2"></span>  zamiarze <span class="_ _16"> </span>przeprowadzenia <span class="_ _16"> </span>w <span class="_ _16"> </span>dniu <span class="_ _16"> </span>2 <span class="_ _16"> </span>lutego  2024 <span class="_ _16"> </span>roku <span class="_ _16"> </span>przedterminow<span class="_ _2"></span>ego </div><div class="t m0 x1 h2 y3c9 ff5 fs0 fc0 sc0 ls0 ws0">całościowego <span class="_ _f"> </span>wykupu <span class="_ _f"> </span>na <span class="_ _f"> </span>żądanie <span class="_ _f"> </span>Emitenta <span class="_ _f"> </span>obligacji <span class="_ _f"> </span>serii <span class="_ _f"> </span>I <span class="_ _f"> </span>o<span class="_ _2"></span> <span class="_ _f"> </span>łącznej <span class="_ _e"> </span>w<span class="_ _2"></span>artości <span class="_ _e"> </span>nominalnej <span class="_ _f"> </span>50<span class="_ _2"></span><span class="ff1"> </span>000<span class="_ _2"></span> <span class="_ _f"> </span>tys. <span class="_ _f"> </span>PLN. <span class="_ _f"> </span>Spółka <span class="_ _f"> </span>była <span class="_ _15"> </span>uprawniona <span class="_ _e"> </span>do </div><div class="t m0 x1 h2 y3ca ff1 fs0 fc0 sc0 ls0 ws0">prz<span class="ff5">eprowadzenia <span class="_ _e"></span>przedterminowego <span class="_ _f"> </span>wykupu <span class="_ _f"> </span>obligacji <span class="_ _e"> </span>na <span class="_ _f"> </span>żądanie <span class="_ _f"> </span>własne <span class="_ _e"> </span>zgodnie <span class="_ _f"> </span>z <span class="_ _f"> </span>pkt <span class="_ _f"> </span>13 <span class="_ _e"> </span>Warunków <span class="_ _f"> </span>Emisji <span class="_ _f"> </span>Obligacji <span class="_ _e"> </span>serii <span class="_ _f"> </span>I. <span class="_ _f"> </span>Obligacj<span class="_ _2"></span></span><span class="ls13">e </span></div><div class="t m0 x1 h2 y3cb ff5 fs0 fc0 sc0 ls0 ws0">podlegały <span class="_ _1"></span>spłacie w <span class="_ _6"></span>w<span class="_ _2"></span>yniku <span class="_ _1"></span>realizacji ww. <span class="_ _1"></span>opcji w <span class="_ _6"></span>kwo<span class="_ _2"></span>cie <span class="_ _1"></span>stanowiącej <span class="_ _1"></span>sumę <span class="_ _1"></span>wartości n<span class="_ _1"></span>ominalnej jednej <span class="_ _1"></span>obligacji (1<span class="ff1"> tys. PLN) <span class="_ _1"></span>oraz dodatkowej </span></div><div class="t m0 x1 h2 y3cc ff5 fs0 fc0 sc0 ls0 ws0">premii w wysokości 0,50% wartoś<span class="_ _1"></span>ci nominalnej jed<span class="_ _1"></span>nej obligacji (5,00 PLN). Dodatkowo obligatariuszom wypłacony został<span class="_ _1"></span> należny <span class="_ _2"></span><span class="ff1">do dn<span class="_ _1"></span>ia 22 </span></div><div class="t m0 x1 h2 y3cd ff5 fs0 fc0 sc0 ls0 ws0">lutego <span class="_ _c"></span>2024 <span class="_ _d"></span>roku <span class="_ _d"></span>kupon <span class="_ _d"></span>za <span class="_ _d"></span>5 <span class="_ _d"></span>okres <span class="_ _c"></span>odsetkowy <span class="_ _d"></span>w <span class="_ _d"></span>wysokości <span class="_ _d"></span>28,40 <span class="_ _d"></span>PLN <span class="_ _d"></span>na <span class="_ _d"></span>jedną <span class="_ _c"></span>obligację. <span class="_ _d"></span>Dniem <span class="_ _d"></span>Ustalenia <span class="_ _c"></span>Praw <span class="_ _d"></span>dl<span class="_ _2"></span><span class="ff1">a <span class="_ _d"></span>przedterminow<span class="_ _2"></span>ego </span></div><div class="t m0 x1 h2 y3ce ff5 fs0 fc0 sc0 ls0 ws0">wykupu <span class="_ _2"></span>obligacji <span class="_ _c"></span>był <span class="_ _d"></span>dzień <span class="_ _2"></span>25 <span class="_ _c"></span>stycznia <span class="_ _c"></span>2024 <span class="_ _c"></span>roku. <span class="_ _c"></span>Przedterminowy <span class="_ _c"></span>w<span class="_ _2"></span>ykup <span class="_ _2"></span>obligacji <span class="_ _c"></span>zrealizowany <span class="_ _c"></span>został <span class="_ _c"></span>za <span class="_ _c"></span>pośrednictwem <span class="_ _c"></span>KDPW, <span class="_ _c"></span>z<span class="_ _c"></span><span class="ff1">godnie </span></div><div class="t m0 x1 h2 y3cf ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">regulacjami obowiązującymi w ramach KDPW.</span> </div><div class="t m0 x1 h2 y3d0 ff1 fs0 fc4 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">31<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y142 w72 h13"><div class="t m0 xc hf y2e2 ff7 fs1 fc3 sc0 ls0 ws0">Seria </div></div><div class="c x98 y142 w73 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">I </div></div><div class="c x1 y3d1 w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Liczba Obli<span class="_ _1"></span>gacji </div></div><div class="c x98 y3d1 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">50 000 </div></div><div class="c x1 y3d2 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wartość no<span class="_ _1"></span>minalna jednej O<span class="_ _1"></span>bligacji<span class="ff1"> </span></div></div><div class="c x98 y3d2 w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">1 000,00 (słownie<span class="_ _1"></span>: jeden tysi<span class="_ _1"></span>ąc) PLN <span class="ff1"> </span></div></div><div class="c x1 y3d3 w74 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Łączna wartość n<span class="_ _1"></span>ominalna Obli<span class="_ _1"></span>gacji<span class="ff1"> </span></div></div><div class="c x98 y3d3 w73 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">50 000 000,00 (sło<span class="_ _1"></span>wnie: pięćdzie<span class="_ _1"></span>siąt milionów) PLN <span class="ff1"> </span></div></div><div class="c x1 y3d4 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Emisji<span class="ff1"> </span></div></div><div class="c x98 y3d4 w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">19 październi<span class="_ _1"></span>ka 2021 roku<span class="ff1"> </span></div></div><div class="c x1 y3d5 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Wykupu<span class="ff1"> </span></div></div><div class="c x98 y3d5 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">19 kwietni<span class="_ _1"></span>a 2025 roku* </div></div><div class="c x1 y3d6 w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zabezpieczeni<span class="_ _1"></span>e Obligacji </div></div><div class="c x98 y3d6 w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Obligacje są <span class="_ _1"></span>niezabezpieczone<span class="ff1"> </span></div></div><div class="c x1 y3d7 w74 h27"><div class="t m0 xc h10 y3d8 ff1 fs1 fc0 sc0 ls0 ws0">Cele Emisji </div></div><div class="c x98 y3d7 w73 h27"><div class="t m0 xc h10 y3d9 ff5 fs1 fc0 sc0 ls0 ws0">Finansowanie<span class="_ _1"></span> prowadzonych o<span class="_ _1"></span>raz planowanych pr<span class="_ _1"></span>ojektów dewel<span class="_ _1"></span>operskich reali<span class="_ _1"></span>zowanych przez spółki z Gr<span class="_ _1"></span>upy </div><div class="t m0 xc h10 y3d8 ff5 fs1 fc0 sc0 ls0 ws0">Emitenta, w tym t<span class="_ _1"></span>akże finansowani<span class="_ _1"></span>e zakupu nier<span class="_ _1"></span>uchomości po<span class="_ _1"></span>d nowe projekty de<span class="_ _1"></span>weloperskie przez spółki<span class="_ _1"></span> z </div><div class="t m0 xc h10 y3da ff1 fs1 fc0 sc0 ls0 ws0">Grupy Emitent<span class="_ _1"></span>a </div></div><div class="c x1 y3db w74 h28"><div class="t m0 xc h10 y3dc ff1 fs1 fc0 sc0 ls0 ws0">Dni <span class="ff5">płatnośc<span class="_ _1"></span>i odsetek<span class="ff1"> </span></span></div></div><div class="c x98 y3db w73 h28"><div class="t m0 xc h10 y3dd ff5 fs1 fc0 sc0 ls0 ws0">19 kwietni<span class="_ _1"></span>a 2022 roku, 19 październi<span class="_ _1"></span>ka 2022 roku, 19 k<span class="_ _1"></span>wietnia 2023 ro<span class="_ _1"></span>ku, 19 październi<span class="_ _1"></span>ka 2023 roku, 19 </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">kwietni<span class="_ _1"></span>a 2024 roku, 19 październi<span class="_ _1"></span>ka 2024 roku, 19 k<span class="_ _1"></span>wietnia 2025 ro<span class="_ _1"></span>ku<span class="ff1"> </span></div></div><div class="c x1 y3de w74 h1c"><div class="t m0 xc h10 yf1 ff1 fs1 fc0 sc0 ls0 ws0">Oprocent<span class="_ _1"></span>owanie </div></div><div class="c x98 y3de w73 h1c"><div class="t m0 xc h10 yef ff5 fs1 fc0 sc0 ls0 ws0">zmienne WIBOR<span class="_ _1"></span> 6M + marża 4,20 % (<span class="_ _1"></span>marża jest zmienn<span class="_ _1"></span>a w zależności<span class="_ _1"></span> od wartośc<span class="_ _1"></span>i wskaźnika dźwigni </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">finansowej i<span class="_ _1"></span> może wynosić o<span class="_ _1"></span>d 4,20 –<span class="ff1"> 4,70% w skali<span class="_ _1"></span> roku) </span></div></div><div class="c x1 y3df w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rynki Cat<span class="_ _1"></span>alyst </div></div><div class="c x98 y3df w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">ASO GPW  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y3e0 ff8 fs1 fc0 sc0 ls0 ws0">* obliga<span class="_ _1"></span>cje serii I zostały w całości wy<span class="_ _1"></span>kupi<span class="_ _1"></span>one w dniu 2 lut<span class="_ _1"></span>ego 2024 roku<span class="ff9"> </span></div><div class="t m0 x1 h2 y3e1 ff1 fs0 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y95 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu 6 <span class="_ _2"></span>listopada 2023<span class="_ _2"></span> roku <span class="_ _2"></span>Emitent <span class="_ _2"></span>podjął <span class="_ _2"></span>uchwałę w<span class="_ _2"></span> zakresie <span class="_ _2"></span>ustanowienia <span class="_ _2"></span>programu emisji <span class="_ _2"></span>obligacji, <span class="_ _2"></span>w ramach <span class="_ _2"></span>którego <span class="_ _2"></span>Spółka nabyła<span class="_ _2"></span> </div><div class="t m0 x1 h2 y1d8 ff5 fs0 fc0 sc0 ls0 ws0">możliwość <span class="_ _2"></span>realizacji emisji <span class="_ _2"></span>obligacji (w<span class="_ _2"></span> ramach <span class="_ _2"></span>jednej lub <span class="_ _2"></span>kilku <span class="_ _2"></span>serii) <span class="_ _2"></span>do maksymalnej <span class="_ _2"></span>łącznej <span class="_ _2"></span>wartości nominalnej <span class="_ _2"></span>wyemitowan<span class="_ _2"></span><span class="ff1">ych <span class="_ _2"></span>o<span class="_ _2"></span>bligacji </span></div><div class="t m0 x1 h2 y1d9 ff5 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"></span>wysokości <span class="_ _d"></span>do <span class="_ _d"></span>70<span class="ff1"> 000 <span class="_ _d"></span>tys. <span class="_ _d"></span></span>PLN. <span class="_ _c"></span>W <span class="_ _d"></span>w<span class="_ _2"></span>yniku <span class="_ _c"></span>realizacji <span class="_ _d"></span>programu, <span class="_ _d"></span>w <span class="_ _d"></span>dniu <span class="_ _c"></span>28 <span class="_ _d"></span>listopada <span class="_ _d"></span>2023 <span class="_ _d"></span>roku <span class="_ _d"></span>Emitent <span class="_ _d"></span>podjął <span class="_ _d"></span>decyzję <span class="_ _c"></span>w <span class="_ _d"></span>sprawie <span class="_ _d"></span>emisji </div><div class="t m0 x1 h2 y1da ff5 fs0 fc0 sc0 ls0 ws0">obligacji <span class="_ _d"></span>serii <span class="_ _e"></span>J, <span class="_ _e"></span>o <span class="_ _e"> </span>wartości <span class="_ _e"></span>nominalnej <span class="_ _d"></span>1<span class="_ _2"></span><span class="ff1"> </span>tys. <span class="_ _e"></span>PLN <span class="_ _e"></span>każda <span class="_ _d"></span>i <span class="_ _e"> </span>łąc<span class="_ _2"></span>znej <span class="_ _d"></span>wartości <span class="_ _e"></span>nominalnej <span class="_ _d"></span>do <span class="_ _e"> </span>53<span class="_ _2"></span><span class="ff1"> 000 <span class="_ _e"></span>tys. <span class="_ _d"></span>PL<span class="_ _2"></span>N. <span class="_ _d"></span>Pozytyw<span class="_ _2"></span>na <span class="_ _d"></span>rekomendacja <span class="_ _d"></span>dla </span></div><div class="t m0 x1 h2 y1db ff1 fs0 fc0 sc0 ls0 ws0">przewidzianych p<span class="ff5">rzez zarząd czynności została ujęta w uchwale rady nadzorczej z dnia 13 listopada 2023 roku. W dniu 18 grudnia 2023 roku </span></div><div class="t m0 x1 h2 y3e2 ff5 fs0 fc0 sc0 ls0 ws0">obligacje <span class="_ _6"></span>zostały <span class="_ _1"></span>zarejestrowane <span class="_ _1"></span>w <span class="_ _6"></span>systemie <span class="_ _1"></span>depozytowym <span class="_ _1"></span>prowadzonym <span class="_ _6"></span>przez <span class="_ _6"></span>KDPW<span class="_ _2"></span> <span class="_ _6"></span>pod <span class="_ _1"></span>kodem <span class="_ _6"></span>I<span class="_ _2"></span>SIN <span class="_ _6"></span>PLLKMDW00098. <span class="_ _1"></span>Tym <span class="_ _6"></span>samym, w<span class="ff1"> dniu </span></div><div class="t m0 x1 h2 y1dd ff1 fs0 fc0 sc0 ls8 ws0">18 <span class="_ _d"></span><span class="ff5 ls0">grudnia <span class="_ _e"> </span>2023 <span class="_ _e"></span>roku <span class="_ _e"></span>obligacje <span class="_ _e"> </span>zostały <span class="_ _e"> </span>wprowadzone <span class="_ _e"></span>do <span class="_ _e"></span>obrotu <span class="_ _d"></span>w <span class="_ _e"> </span>ASO, <span class="_ _e"> </span>a <span class="_ _e"> </span>od <span class="_ _e"></span>dnia <span class="_ _d"></span>28 <span class="_ _e"> </span>grudnia <span class="_ _e"> </span>2023 <span class="_ _e"> </span>roku <span class="_ _e"></span>rozpoczęło <span class="_ _e"></span>się <span class="_ _d"></span>ich <span class="_ _e"> </span>noto<span class="_ _2"></span>wanie<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y220 ff1 fs0 fc0 sc0 ls0 ws0">w alternatywnym systemie obrotu na Catalyst. </div><div class="t m0 x1 h2 y221 ff5 fs0 fc0 sc0 ls0 ws0">W d<span class="_ _1"></span>niu 17 <span class="_ _6"></span>gr<span class="_ _2"></span>udnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku Emitent <span class="_ _6"></span>ro<span class="_ _2"></span>ku <span class="_ _1"></span>podjął uchwałę <span class="_ _6"></span>w<span class="_ _2"></span> <span class="_ _1"></span>sprawie <span class="_ _1"></span>zakończenia dotychczasowego <span class="_ _1"></span>programu <span class="_ _1"></span>emisji <span class="_ _1"></span>obligacji, na <span class="_ _1"></span>p<span class="_ _2"></span><span class="ff1">odstawie </span></div><div class="t m0 x1 h2 y222 ff5 fs0 fc0 sc0 ls0 ws0">którego Spółka wyemitowała obligacje seri<span class="_ _1"></span>i J o łącznej wartości nominalnej 53<span class="ff1"> 000 ty<span class="_ _2"></span>s. PLN. </span></div><div class="t m0 x1 hb y3e3 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3e4 w72 h13"><div class="t m0 xc hf y2e2 ff7 fs1 fc3 sc0 ls0 ws0">Seria </div></div><div class="c x98 y3e4 w73 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">J </div></div><div class="c x1 y3e5 w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Liczba Obli<span class="_ _1"></span>gacji </div></div><div class="c x98 y3e5 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">53 000 </div></div><div class="c x1 y3e6 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wartość no<span class="_ _1"></span>minalna jednej O<span class="_ _1"></span>bligacji<span class="ff1"> </span></div></div><div class="c x98 y3e6 w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">1 000,00 (słownie<span class="_ _1"></span>: jeden tysi<span class="_ _1"></span>ąc) PLN <span class="ff1"> </span></div></div><div class="c x1 y3e7 w74 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Łączna wartość n<span class="_ _1"></span>ominalna Obli<span class="_ _1"></span>gacji<span class="ff1"> </span></div></div><div class="c x98 y3e7 w73 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">53 000 000,00 (sło<span class="_ _1"></span>wnie: pięćdzie<span class="_ _1"></span>siąt trzy miliony<span class="_ _1"></span>) PLN <span class="ff1"> </span></div></div><div class="c x1 y3e8 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Emisji<span class="ff1"> </span></div></div><div class="c x98 y3e8 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 grudnia 2023 rok<span class="_ _1"></span>u </div></div><div class="c x1 y3e9 w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Wykupu<span class="ff1"> </span></div></div><div class="c x98 y3e9 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 czerwca 2027 rok<span class="_ _1"></span>u </div></div><div class="c x1 y3ea w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zabezpieczeni<span class="_ _1"></span>e Obligacji </div></div><div class="c x98 y3ea w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Obligacje są <span class="_ _1"></span>niezabezpieczone<span class="ff1"> </span></div></div><div class="c x1 y3eb w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Cele Emisji </div></div><div class="c x98 y3eb w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Emitent nie<span class="_ _1"></span> określił cel<span class="_ _1"></span>u emisji<span class="ff1"> </span></div></div><div class="c x1 y3ec w74 h1c"><div class="t m0 xc h10 y101 ff5 fs1 fc0 sc0 ls0 ws0">Dni płatnośc<span class="_ _1"></span>i <span class="ff1">odsetek </span></div></div><div class="c x98 y3ec w73 h1c"><div class="t m0 xc h10 yef ff1 fs1 fc0 sc0 ls0 ws0">18 czerwca 2024 rok<span class="_ _1"></span>u, 18 grudnia 20<span class="_ _1"></span>24 roku, 18 czer<span class="_ _1"></span>wca 2025 roku, 18 <span class="_ _1"></span>grudnia 2025 rok<span class="_ _1"></span>u, 18 czerwca 2026 </div><div class="t m0 xc h10 yf0 ff1 fs1 fc0 sc0 ls0 ws0">roku, 18 grudni<span class="_ _1"></span>a 2026 roku, 18 czerw<span class="_ _1"></span>ca 2027 roku </div></div><div class="c x1 y3ed w74 h29"><div class="t m0 xc h10 yf1 ff1 fs1 fc0 sc0 ls0 ws0">Oprocent<span class="_ _1"></span>owanie </div></div><div class="c x98 y3ed w73 h29"><div class="t m0 xc h10 y3ee ff5 fs1 fc0 sc0 ls0 ws0">zmienne WIBOR<span class="_ _1"></span> 6M + marża 3,85 % (<span class="_ _1"></span>marża jest zmienn<span class="_ _1"></span>a w zależności<span class="_ _1"></span> od wartośc<span class="_ _1"></span>i wskaźnika dźwigni </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">finansowej i<span class="_ _1"></span> może wynosić o<span class="_ _1"></span>d 3,85 –<span class="ff1"> 4,35% w skali<span class="_ _1"></span> roku) </span></div></div><div class="c x1 y3ef w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rynki Cat<span class="_ _1"></span>alyst </div></div><div class="c x98 y3ef w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">ASO GPW  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y3f0 ff1 fs0 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f1 ff5 fs0 fc4 sc0 ls0 ws0">Wartość <span class="_ _d"></span>wskaźnika <span class="_ _d"></span>dźwigni <span class="_ _c"></span>fi<span class="_ _2"></span>nansowej <span class="_ _d"></span>dla <span class="_ _c"></span>obligacji <span class="_ _d"></span>serii <span class="_ _d"></span>J <span class="_ _d"></span>na <span class="_ _d"></span>dz<span class="_ _2"></span>ień <span class="_ _c"></span>31 <span class="_ _e"></span>grudnia <span class="_ _d"></span>202<span class="ff1">4 <span class="_ _e"></span></span>roku <span class="_ _d"></span>była <span class="_ _d"></span>ujemna <span class="_ _d"></span>i <span class="_ _d"></span><span class="fc0">wynosiła <span class="_ _d"></span>(0,<span class="ff1">06). <span class="_ _d"></span><span class="fc4">Przy <span class="_ _d"></span>wyliczeniu </span></span></span></div><div class="t m0 x1 h2 y3f2 ff5 fs0 fc4 sc0 ls0 ws0">wskaźnika <span class="_ _1"></span>nie <span class="_ _1"></span>uwzględniono <span class="_ _6"></span>wart<span class="_ _2"></span>ości <span class="_ _1"></span>zobowiązań <span class="_ _6"></span>z<span class="_ _2"></span> <span class="_ _6"></span>tytułu le<span class="_ _1"></span>asingu powstałych <span class="_ _6"></span>w wyniku <span class="_ _6"></span>wdrożenia MS<span class="_ _1"></span>SF <span class="_ _1"></span>16 <span class="_ _1"></span>(praw <span class="_ _1"></span>wieczystego <span class="_ _1"></span>użytkowania </div><div class="t m0 x1 h2 y3f3 ff1 fs0 fc4 sc0 ls0 ws0">gruntu). </div><div class="t m0 x1 h2 y3f4 ff1 fs0 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f5 ff1 fs0 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f6 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">32<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0">Wydarzenia po dniu bilansowym </div><div class="t m0 x1 h2 y16f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>wyniku <span class="_ _e"> </span>ustanowionego <span class="_ _f"> </span>nowego <span class="_ _f"> </span>programu, <span class="_ _e"></span>w <span class="_ _f"> </span><span class="ff5">dniu <span class="_ _e"></span>30 <span class="_ _e"> </span>stycz<span class="_ _2"></span>nia <span class="_ _e"></span>2025 <span class="_ _e"> </span>roku <span class="_ _e"> </span>Emitent <span class="_ _f"> </span>podjął <span class="_ _e"> </span>uchwałę <span class="_ _f"> </span>w <span class="_ _e"> </span>sprawie <span class="_ _e"> </span>emisji <span class="_ _e"> </span>obligacji <span class="_ _f"> </span>serii <span class="_ _d"></span>K,<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y170 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ff5">wartości nominalnej 1</span> <span class="ff5">tys. PLN każda i łącznej wartości nominalnej do 100</span> 000 tys. PLN. </div><div class="t m0 x1 h2 y171 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>dniu <span class="_ _d"></span>5 <span class="_ _d"></span>lutego <span class="_ _c"></span>2025 <span class="_ _d"></span>roku<span class="_ _2"></span> <span class="_ _d"></span><span class="ff5">Emitent <span class="_ _d"></span>dokonał <span class="_ _d"></span>warunkowego <span class="_ _d"></span>przydziału <span class="_ _d"></span>100</span> <span class="_ _d"></span>tys. <span class="_ _d"></span>o<span class="ff5">bligacji <span class="_ _d"></span>o <span class="_ _d"></span>łącz<span class="_ _2"></span>nej <span class="_ _c"></span>wartości <span class="_ _d"></span>nominalnej</span> <span class="_ _d"></span>1<span class="_ _2"></span>00 000 <span class="_ _d"></span>tys. <span class="_ _d"></span>PLN<span class="lsb">. </span></div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">Ostateczny przydział i wydanie <span class="ff1">o</span>bligacji nastąpił w Krajowym Depozycie Papierów Wartościowych <span class="_ _1"></span>S.A. w dniu emisji tj. 21 lutego 2025 roku, </div><div class="t m0 x1 h2 y173 ff5 fs0 fc0 sc0 ls0 ws0">na <span class="_ _f"> </span>skutek <span class="_ _f"> </span>realizacji <span class="_ _f"> </span>instrukcji <span class="_ _f"> </span>ro<span class="_ _2"></span>zliczeniowych <span class="_ _f"> </span>i <span class="_ _f"> </span>opłacenia <span class="_ _f"> </span>przez <span class="_ _f"> </span>inwestor<span class="_ _2"></span><span class="ls24">ów</span><span class="ff1"> <span class="_ _f"> </span>o</span>bligacji <span class="_ _f"> </span>przydzielon<span class="_ _2"></span>ych <span class="_ _e"> </span>mu <span class="_ _15"> </span>warunkowo <span class="_ _f"> </span>zgodnie <span class="_ _f"> </span>z  d<span class="_ _1"></span>ecyzją </div><div class="t m0 x1 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0">Emitenta. <span class="_ _2"></span>W <span class="_ _c"></span>dniu <span class="_ _2"></span><span class="ls8">17 <span class="_ _c"></span></span><span class="ff5">lutego <span class="_ _c"></span>2025 <span class="_ _c"></span>roku <span class="_ _2"></span>obligacje <span class="_ _c"></span>zostały <span class="_ _2"></span>z<span class="_ _2"></span>arejestrowane <span class="_ _2"></span>w <span class="_ _2"></span>systemie <span class="_ _c"></span>depozytowym <span class="_ _2"></span>prowadzo<span class="_ _2"></span>nym <span class="_ _2"></span>prze<span class="_ _2"></span></span>z <span class="_ _2"></span>KDPW <span class="_ _c"></span>pod <span class="_ _c"></span>kodem </div><div class="t m0 x1 h2 y1cb ff1 fs0 fc0 sc0 ls0 ws0">ISIN PLL<span class="_ _2"></span>KMDW00106. Tym <span class="_ _2"></span>samym, w<span class="_ _2"></span> dniu <span class="ls8">17</span> <span class="_ _2"></span><span class="ff5">lutego 2025 <span class="_ _2"></span>roku obligacje <span class="_ _2"></span>zostały w<span class="_ _2"></span>prowadzone do <span class="_ _2"></span>obrotu w <span class="_ _2"></span>ASO, a <span class="_ _2"></span>od dnia <span class="_ _c"></span></span><span class="ls8">28</span> <span class="_ _2"></span>lutego 2025 </div><div class="t m0 x1 h2 y1cc ff5 fs0 fc0 sc0 ls0 ws0">roku rozpoczęło się ich notowanie w<span class="ff1"> alternatywnym systemie obrotu na Catalyst. </span></div><div class="t m0 x1 hb y3f7 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3f8 w72 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Seria </div></div><div class="c x98 y3f8 w73 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">K </div></div><div class="c x1 y3f9 w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Liczba Obli<span class="_ _1"></span>gacji </div></div><div class="c x98 y3f9 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x1 y3fa w74 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wartość no<span class="_ _1"></span>minalna jednej O<span class="_ _1"></span>bligacji<span class="ff1"> </span></div></div><div class="c x98 y3fa w73 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">1 000,00 (słownie<span class="_ _1"></span>: jeden tysi<span class="_ _1"></span>ąc) PLN <span class="ff1"> </span></div></div><div class="c x1 y3fb w74 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Łączna wartość n<span class="_ _1"></span>ominalna Obli<span class="_ _1"></span>gacji<span class="ff1"> </span></div></div><div class="c x98 y3fb w73 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">100 000 000,00 (<span class="_ _1"></span>słownie: sto mili<span class="_ _1"></span>onów) PLN <span class="ff1"> </span></div></div><div class="c x1 y3fc w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Emisji<span class="ff1"> </span></div></div><div class="c x98 y3fc w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">21 lutego 2025 ro<span class="_ _1"></span>ku </div></div><div class="c x1 y3fd w74 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dzień Wykupu<span class="ff1"> </span></div></div><div class="c x98 y3fd w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">21 sierpni<span class="_ _1"></span>a 2028 roku </div></div><div class="c x1 y3fe w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zabezpieczeni<span class="_ _1"></span>e Obligacji </div></div><div class="c x98 y3fe w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Obligacje są <span class="_ _1"></span>niezabezpieczone<span class="ff1"> </span></div></div><div class="c x1 y3ff w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Cele Emisji </div></div><div class="c x98 y3ff w73 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Emitent nie<span class="_ _1"></span> określił cel<span class="_ _1"></span>u emisji<span class="ff1"> </span></div></div><div class="c x1 y400 w74 h1c"><div class="t m0 xc h10 yf1 ff5 fs1 fc0 sc0 ls0 ws0">Dni płatnośc<span class="_ _1"></span>i odsetek<span class="ff1"> </span></div></div><div class="c x98 y400 w73 h1c"><div class="t m0 xc h10 yef ff1 fs1 fc0 sc0 ls0 ws0">21 sierpni<span class="_ _1"></span>a 2025 roku, 21 lute<span class="_ _1"></span>go 2026 roku, 21 sier<span class="_ _1"></span>pnia 2026 roku, 21 l<span class="_ _1"></span>utego 2027 roku, 21 sie<span class="_ _1"></span>rpnia 2027 rok<span class="_ _1"></span>u, </div><div class="t m0 xc h10 yf0 ff1 fs1 fc0 sc0 ls0 ws0">21 lutego 2028 ro<span class="_ _1"></span>ku, 21 sierpni<span class="_ _1"></span>a 2028 roku </div></div><div class="c x1 y401 w74 h1c"><div class="t m0 xc h10 yf1 ff1 fs1 fc0 sc0 ls0 ws0">Oprocent<span class="_ _1"></span>owanie </div></div><div class="c x98 y401 w73 h1c"><div class="t m0 xc h10 y402 ff5 fs1 fc0 sc0 ls0 ws0">zmienne WIBOR<span class="_ _1"></span> 6M + marża 3,70 % (<span class="_ _1"></span>marża jest zmienna <span class="_ _1"></span>w zależności o<span class="_ _1"></span>d wartości<span class="_ _1"></span> wskaźnika dźwigni </div><div class="t m0 xc h10 yf0 ff5 fs1 fc0 sc0 ls0 ws0">finansowej i<span class="_ _1"></span> może wynosić o<span class="_ _1"></span>d 3,70 –<span class="ff1"> 4,20 % w skali<span class="_ _1"></span> roku) </span></div></div><div class="c x1 y403 w74 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rynki Cat<span class="_ _1"></span>alyst </div></div><div class="c x98 y403 w73 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">ASO GPW  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y404 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y405 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Weksle </span></div><div class="t m0 x1 h2 y406 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _2"></span>29 <span class="_ _c"></span>grudnia <span class="_ _c"></span>2021 <span class="_ _c"></span>roku <span class="_ _c"></span>Spółka <span class="_ _c"></span>wystosowała <span class="_ _c"></span>propozycję <span class="_ _c"></span>nabycia <span class="_ _c"></span>weksla <span class="_ _2"></span>do <span class="_ _c"></span>Lo<span class="_ _2"></span>kum <span class="_ _c"></span>Deweloper <span class="_ _c"></span>FIZ <span class="_ _c"></span>o <span class="_ _c"></span>wartości <span class="_ _c"></span>nominalnej <span class="_ _c"></span>17<span class="ff1"> <span class="ls8">000<span class="_ _2"></span></span> tys. </span></div><div class="t m0 x1 h2 y407 ff5 fs0 fc0 sc0 ls0 ws0">PLN. Weks<span class="_ _1"></span>el <span class="_ _1"></span>własny zawierał<span class="ff1"> <span class="_ _1"></span><span class="ff5">bezwarunkowe <span class="_ _1"></span>przyrzeczenie <span class="_ _1"></span>zapłaty kwoty <span class="_ _1"></span>równej wartości <span class="_ _6"></span>nominalnej wraz <span class="_ _1"></span>z oprocentowanie<span class="_ _1"></span>m w <span class="_ _1"></span>wysokości </span></span></div><div class="t m0 x1 h2 y33e ff5 fs0 fc0 sc0 ls0 ws0">WIBOR 3M <span class="_ _2"></span>(na <span class="_ _2"></span>dzień okazania weksla <span class="_ _2"></span>do zapłaty) <span class="_ _2"></span>+marża 0,7 <span class="_ _2"></span>p.p. w <span class="_ _2"></span>skali roku. <span class="_ _2"></span>Weksel płatny <span class="_ _c"></span>był<span class="ff1"> <span class="_ _2"></span></span>za o<span class="_ _2"></span>kazaniem, lecz nie <span class="_ _2"></span>później niż do <span class="_ _2"></span>dnia </div><div class="t m0 x1 h2 y408 ff5 fs0 fc0 sc0 ls0 ws0">29 grudnia 2024 roku. W dniu 29 grudnia 2021 roku został wystawiony przez Spółkę weksel<span class="_ _1"></span> na rzecz remitenta Lokum Deweloper <span class="_ _2"></span><span class="ff1">FIZ. </span></div><div class="t m0 x1 h2 y409 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>22 <span class="_ _c"></span>grudnia <span class="_ _2"></span>2022 <span class="_ _c"></span>roku <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>FIZ <span class="_ _c"></span>przedstawił <span class="_ _2"></span>Spółce <span class="_ _2"></span>do <span class="_ _c"></span>zapłaty <span class="_ _c"></span>weksel. <span class="_ _2"></span>Cena <span class="_ _2"></span>wykupu <span class="_ _2"></span>w<span class="_ _2"></span>eksla <span class="_ _2"></span>na <span class="_ _2"></span>dzień <span class="_ _2"></span>22 <span class="_ _c"></span>grudnia <span class="_ _d"></span><span class="ff1">2022 </span></div><div class="t m0 x1 h2 y40a ff5 fs0 fc0 sc0 ls0 ws0">roku <span class="_ _e"></span>wynosiła <span class="_ _e"> </span>18<span class="ff1"> 292 <span class="_ _f"> </span>tys. <span class="_ _e"> </span>PLN. <span class="_ _e"> </span></span>Zważyw<span class="_ _2"></span>szy <span class="_ _e"></span>na <span class="_ _e"></span>zobowiązanie <span class="_ _d"></span>Spó<span class="_ _2"></span>łki <span class="_ _e"></span>wobec <span class="_ _e"> </span>Lokum <span class="_ _e"> </span>Deweloper <span class="_ _e"></span>FIZ <span class="_ _e"> </span>do <span class="_ _f"> </span>zapłacenia <span class="_ _e"> </span>kwoty <span class="_ _f"> </span>należnej <span class="_ _d"></span>z <span class="_ _f"> </span>tytułu </div><div class="t m0 x1 h2 y40b ff5 fs0 fc0 sc0 ls0 ws0">przedstawienia <span class="_ _d"></span>weksla <span class="_ _d"></span>do <span class="_ _d"></span>zapłaty, <span class="_ _e"></span>Spółka <span class="_ _d"></span>w <span class="_ _d"></span>dniu <span class="_ _d"></span>22 <span class="_ _e"></span>grudnia <span class="_ _d"></span>2022 <span class="_ _d"></span>roku <span class="_ _d"></span>z<span class="_ _2"></span><span class="ff1">a</span>warła <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _d"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _d"></span>FIZ <span class="_ _d"></span>porozumienie <span class="_ _d"></span>i<span class="ff1"> </span>zobow<span class="_ _2"></span>iązała <span class="_ _d"></span>się </div><div class="t m0 x1 h2 y40c ff5 fs0 fc0 sc0 ls0 ws0">dokonać <span class="_ _c"></span>cz<span class="_ _2"></span>ęściowej <span class="_ _2"></span>zapłaty <span class="_ _c"></span>w <span class="_ _d"></span>wysokości <span class="_ _2"></span>rów<span class="_ _2"></span>nej <span class="_ _2"></span>kwocie <span class="_ _c"></span>odsetek <span class="_ _c"></span>od <span class="_ _d"></span>weksla <span class="_ _2"></span>na <span class="_ _d"></span>dzień <span class="_ _2"></span>22 <span class="_ _d"></span>grudn<span class="_ _1"></span>ia <span class="_ _c"></span>2022 <span class="_ _d"></span>roku <span class="_ _c"></span>(<span class="_ _2"></span><span class="ff1">1 292 <span class="_ _c"></span>tys. <span class="_ _c"></span>PLN)<span class="ls12">. <span class="_ _d"></span></span>Jedno</span>cześnie </div><div class="t m0 x1 h2 y40d ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"></span>wystawiła <span class="_ _e"> </span>i <span class="_ _e"> </span>wręczyła <span class="_ _e"> </span>Lokum <span class="_ _e"> </span>Deweloper <span class="_ _e"></span>FIZ <span class="_ _e"></span>weksel, <span class="_ _e"> </span>którego <span class="_ _e"> </span>łączna <span class="_ _f"> </span>wartość <span class="_ _e"></span>nominalna <span class="_ _d"></span>ró<span class="_ _2"></span>wna <span class="_ _f"> </span>była<span class="_ _2"></span><span class="ff1"> <span class="_ _e"></span>cenie <span class="_ _d"></span>w<span class="_ _2"></span>ykupu <span class="_ _d"></span>pomniejszonej </span></div><div class="t m0 x1 h2 y40e ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ff5">kwotę częściowej zapłaty, na co Fundusz wyraził zgodę.<span class="_ _2"></span> Nowy weksel własny zawiera<span class="_ _2"></span>ł</span> <span class="ff5">bezwarunkowe przyrzeczenie zapłaty kwoty rów<span class="_ _2"></span>nej<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y40f ff5 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _16"> </span>nominalnej  wraz<span class="_ _2"></span>  z <span class="_ _16"> </span>oprocentowaniem <span class="_ _16"> </span>na <span class="_ _16"> </span>poziomie <span class="_ _16"> </span>WIBOR <span class="_ _16"> </span>3M <span class="_ _16"> </span>(na <span class="_ _16"> </span>dzień <span class="_ _16"> </span>poprzedzający <span class="_ _16"> </span>dzień <span class="_ _16"> </span>okazania <span class="_ _16"> </span>weksla <span class="_ _16"> </span>do <span class="_ _1d"> </span>zapłaty) </div><div class="t m0 x1 h2 y410 ff5 fs0 fc0 sc0 ls0 ws0">powiększone <span class="_ _1"></span>o 0,7 <span class="_ _1"></span>p.p. <span class="_ _1"></span>wartości <span class="_ _1"></span>nominalnej <span class="_ _6"></span>weksla w <span class="_ _1"></span>skali <span class="_ _1"></span>roku. <span class="_ _1"></span>Weksel <span class="_ _1"></span>płatny był<span class="ff1"> </span>za <span class="_ _1"></span>okazaniem, <span class="_ _6"></span>lecz nie <span class="_ _1"></span>później <span class="_ _1"></span>niż <span class="_ _1"></span>do d<span class="_ _1"></span>n<span class="ff1">ia 29 <span class="_ _1"></span>grudnia 2024 </span></div><div class="t m0 x1 h2 y411 ff1 fs0 fc0 sc0 ls0 ws0">roku.  </div><div class="t m0 x1 h2 y412 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>27 <span class="_ _c"></span>grudnia <span class="_ _2"></span>2023 <span class="_ _c"></span>roku <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>FIZ <span class="_ _c"></span><span class="ff5">przedstawił <span class="_ _c"></span>Spółce <span class="_ _2"></span>do <span class="_ _c"></span>zapłaty <span class="_ _2"></span>w<span class="_ _2"></span>eksel<span class="_ _1"></span>. <span class="_ _2"></span>Cena <span class="_ _c"></span>wykupu <span class="_ _2"></span>weksla <span class="_ _c"></span>na <span class="_ _2"></span>dzień <span class="_ _2"></span>27 <span class="_ _c"></span>grudnia <span class="_ _2"></span>2023<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y413 ff5 fs0 fc0 sc0 ls0 ws0">roku <span class="_ _e"></span>wynosiła <span class="_ _e"> </span>18<span class="ff1"> </span>134 <span class="_ _f"> </span>tys. <span class="_ _e"> </span>PLN. <span class="_ _e"> </span>Zważywszy <span class="_ _f"> </span>na <span class="_ _e"> </span>zobowiązanie <span class="_ _e"></span>Spółki <span class="_ _e"> </span>wo<span class="_ _2"></span>bec <span class="_ _d"></span>Lokum <span class="_ _e"> </span>Deweloper <span class="_ _e"> </span>FIZ <span class="_ _f"> </span>do <span class="_ _e"> </span>zapłacenia <span class="_ _e"> </span>kwoty <span class="_ _f"> </span>należnej <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _e"></span>tytułu </div><div class="t m0 x1 h2 y414 ff1 fs0 fc0 sc0 ls0 ws0">przedstawienia <span class="_ _c"></span>wek<span class="_ _2"></span>sla <span class="_ _d"></span>do <span class="_ _d"></span><span class="ff5">zapłaty, <span class="_ _d"></span>Spółka <span class="_ _d"></span>w <span class="_ _d"></span>dniu <span class="_ _d"></span>27 <span class="_ _d"></span>grudnia <span class="_ _d"></span>2023 <span class="_ _d"></span>roku <span class="_ _d"></span>z<span class="_ _2"></span></span>a<span class="ff5">warła <span class="_ _d"></span>z <span class="_ _d"></span>Lo<span class="_ _2"></span>kum <span class="_ _c"></span>Deweloper <span class="_ _d"></span>FIZ <span class="_ _d"></span>porozumienie <span class="_ _d"></span>i <span class="_ _d"></span>zobowiązała <span class="_ _d"></span>się </span></div><div class="t m0 x1 h2 y415 ff5 fs0 fc0 sc0 ls0 ws0">dokonać <span class="_ _c"></span>cz<span class="_ _2"></span>ęściowej <span class="_ _2"></span>zapłaty <span class="_ _c"></span>w <span class="_ _c"></span>wysokości <span class="_ _d"></span>równej <span class="_ _c"></span>kwocie <span class="_ _c"></span>odsetek <span class="_ _c"></span>od <span class="_ _c"></span>weksla <span class="_ _c"></span>na <span class="_ _d"></span>dzień <span class="_ _2"></span>27 <span class="_ _d"></span>grudn<span class="_ _1"></span>ia <span class="_ _c"></span>2<span class="_ _2"></span>023 <span class="_ _c"></span>roku <span class="_ _c"></span>(<span class="_ _2"></span><span class="ff1">1 134 <span class="_ _c"></span>tys. <span class="_ _c"></span>PLN</span>). <span class="_ _c"></span>Jednocześnie<span class="ff1"> </span></div><div class="t m0 x1 h2 y416 ff5 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> </span>wystawiła i<span class="ff1"> </span>wręczyła Lo<span class="_ _2"></span>ku<span class="_ _1"></span>m Deweloper FIZ<span class="ff1"> now<span class="_ _2"></span>y </span>weksel, którego łączna wartość nominalna równa jest cenie wykupu pomniejszonej </div><div class="t m0 x1 h2 y417 ff5 fs0 fc0 sc0 ls0 ws0">o <span class="_ _2"></span>kwotę częściowej z<span class="_ _2"></span>apłaty, na co <span class="_ _2"></span>Fundu<span class="_ _1"></span>sz <span class="_ _2"></span>wyraził z<span class="_ _2"></span>godę<span class="ff1 lsb">. <span class="_ _2"></span></span>Nowy weksel własny <span class="_ _2"></span>zawiera <span class="_ _2"></span>bezwarunkowe przyrzeczenie zapłaty <span class="_ _2"></span>kwoty równej </div><div class="t m0 x1 h2 y418 ff5 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _1"></span>no<span class="ff1">minalnej <span class="_ _1"></span>wraz <span class="_ _1"></span>z <span class="_ _1"></span>oprocentowaniem <span class="_ _1"></span>na <span class="_ _1"></span>poziomie <span class="_ _1"></span>6,55%<span class="ff5">. Weksel<span class="_ _1"></span> płatny <span class="_ _6"></span>będzie za <span class="_ _6"></span>okazaniem, lecz <span class="_ _6"></span>nie później <span class="_ _6"></span>niż do <span class="_ _6"></span>dnia 29 <span class="_ _1"></span>grudnia </span></span></div><div class="t m0 x1 h2 y419 ff1 fs0 fc0 sc0 ls8 ws0">202<span class="ls0">6 roku.  </span></div><div class="t m0 x1 h2 y41a ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>dzień 31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>202<span class="ff1">4 <span class="_ _2"></span>i <span class="_ _2"></span>31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2023 <span class="_ _2"></span>roku <span class="_ _2"></span>weks<span class="ls16">le</span> <span class="_ _2"></span>wyceni<span class="ls24">on</span>e </span>zostały <span class="_ _2"></span>w<span class="_ _2"></span>edług zamortyzowanego <span class="_ _2"></span>kosztu <span class="_ _2"></span>z<span class="ff1"> <span class="_ _2"></span>zastosowaniem <span class="_ _2"></span>efektywnej </span></div><div class="t m0 x1 h2 y41b ff1 fs0 fc0 sc0 ls0 ws0">stopy procentowej.  </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">33<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0">Wydarzenia po dniu bilansowym </div><div class="t m0 x1 h2 y16f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>24 <span class="_ _c"></span>lutego <span class="_ _2"></span>2025 <span class="_ _c"></span>roku <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>FIZ <span class="_ _2"></span>przedstawił <span class="_ _c"></span>Spółce <span class="_ _2"></span>do <span class="_ _c"></span>zapłaty <span class="_ _c"></span>weksel. <span class="_ _2"></span>Wartość <span class="_ _2"></span>przedstawionego <span class="_ _2"></span>do <span class="_ _c"></span>wykupu <span class="_ _2"></span>w<span class="_ _2"></span>eksla<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span>na </span></div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">dzień <span class="_ _1"></span>24 <span class="_ _1"></span>lutego <span class="_ _1"></span>2025 roku<span class="_ _1"></span> wynosiła <span class="_ _1"></span>łącznie <span class="_ _6"></span>18<span class="_ _2"></span><span class="ff1"> <span class="ls8">29</span>7 tys<span class="_ _1"></span>. P<span class="_ _1"></span>LN, <span class="ff5">na <span class="_ _6"></span>co składa<span class="ls1">ła</span><span class="ff1"> <span class="_ _6"></span><span class="ff5">się łączna <span class="_ _1"></span>kwota <span class="_ _1"></span>nominału <span class="_ _6"></span>w<span class="_ _2"></span> <span class="_ _1"></span>wysokości <span class="_ _1"></span>17<span class="ff1"> <span class="ls8">000</span> tys.<span class="_ _1"></span> PLN <span class="_ _6"></span>oraz kwota<span class="_ _1"></span> </span></span></span></span></span></div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">odsetek w wysokości 1<span class="ff1"> <span class="ls8">29</span>7 tys. PLN. </span></div><div class="t m0 x36 h11 y282 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Leasing </span></div><div class="t m0 x1 he y283 ff7 fs0 fc0 sc0 ls8 ws0">18.1<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Spółka jako leasingobiorca<span class="ff7"> </span></span></span></div><div class="t m0 x1 h2 y102 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y41c ff5 fs0 fc0 sc0 ls0 ws0">Poniżej zaprezentowano aktywa oraz ich zmianę z tytułu prawa do użytkowania uwzględn<span class="_ _1"></span>ione w pozycji <span class="_ _2"></span>rzeczowych aktywów trwałych.<span class="ff1"> </span></div><div class="t m0 x1 hb y41d ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y41e w75 h23"><div class="t m0 xc hf y2e7 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2024 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x99 y41e w76 h23"><div class="t m0 x24 hf y2e6 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x19 hf y41f ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x9a y41e w77 h23"><div class="t m0 x51 hf y2e6 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x27 hf y41f ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x9b y41e w76 h23"><div class="t m0 x90 hf y2e6 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x2a hf y41f ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x9c y41e w77 h23"><div class="t m0 x19 hf y2e6 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x58 hf y41f ff6 fs1 fc3 sc0 ls0 ws0">środki trwałe<span class="ff7"> </span></div></div><div class="c x9d y41e w76 h23"><div class="t m0 x52 hf y2e7 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y420 w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek okresu<span class="ff7"> </span></div></div><div class="c x99 y420 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 507 </div></div><div class="c x9a y420 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y420 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 162 </div></div><div class="c x9c y420 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y420 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 669 </div></div><div class="c x1 y421 w78 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x99 y421 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y421 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y421 w76 h13"><div class="t m0 x42 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">913<span class="ls0"> </span></div></div><div class="c x9c y421 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y421 w76 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">913<span class="ls0"> </span></div></div><div class="c x1 y422 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zby<span class="_ _1"></span>cie, likwida<span class="_ _1"></span>cja) (<span class="ff5">–</span>) </div></div><div class="c x99 y422 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y422 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y422 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y422 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y422 w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y423 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x99 y423 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y423 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y423 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(394) </div></div><div class="c x9c y423 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y423 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(394)<span class="ls0"> </span></div></div><div class="c x1 y424 w78 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSS<span class="_ _1"></span>F 16<span class="ff1"> </span></div></div><div class="c x99 y424 w76 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 507) </div></div><div class="c x9a y424 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y424 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y424 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y424 w76 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(1 507) </div></div><div class="c x1 y152 w78 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _1"></span>niec okresu<span class="ff7"> </span></div></div><div class="c x99 y152 w76 h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9a y152 w77 h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y152 w76 h13"><div class="t m0 x71 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 681 </div></div><div class="c x9c y152 w77 h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y152 w76 h13"><div class="t m0 x71 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 681 </div></div><div class="c x1 y425 w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y425 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y425 w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y425 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y425 w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y425 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y426 w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _1"></span>czątek okresu<span class="ff7"> </span></div></div><div class="c x99 y426 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(637)<span class="ls0"> </span></div></div><div class="c x9a y426 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y426 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(341)<span class="ls0"> </span></div></div><div class="c x9c y426 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y426 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(978)<span class="ls0"> </span></div></div><div class="c x1 y427 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x99 y427 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(127) </div></div><div class="c x9a y427 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y427 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(311) </div></div><div class="c x9c y427 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y427 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(438)<span class="ls0"> </span></div></div><div class="c x1 y428 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zmniejszenia (zbyc<span class="_ _1"></span>ie, likwidac<span class="_ _1"></span>ja) (+) </div></div><div class="c x99 y428 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y428 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y428 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y428 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y428 w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y429 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x99 y429 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y429 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y429 w76 h13"><div class="t m0 x42 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">230<span class="ls0"> </span></div></div><div class="c x9c y429 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y429 w76 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">230<span class="ls0"> </span></div></div><div class="c x1 y42a w78 h14"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSS<span class="_ _1"></span>F 16<span class="ff1"> </span></div></div><div class="c x99 y42a w76 h14"><div class="t m0 x42 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">764<span class="ls0"> </span></div></div><div class="c x9a y42a w77 h14"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y42a w76 h14"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y42a w77 h14"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y42a w76 h14"><div class="t m0 x42 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">764<span class="ls0"> </span></div></div><div class="c x1 y42b w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x99 y42b w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9a y42b w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y42b w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(422)<span class="ls0"> </span></div></div><div class="c x9c y42b w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y42b w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(422)<span class="ls0"> </span></div></div><div class="c x1 y2dc w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y2dc w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y2dc w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y2dc w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y2dc w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y2dc w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2dd w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _1"></span>e z<span class="ff7"> </span>tytułu utraty <span class="_ _1"></span>wartości (–<span class="ff7">) </span></div></div><div class="c x99 y2dd w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y2dd w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y2dd w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y2dd w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y2dd w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y2de w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odwrócenie odpisó<span class="_ _1"></span>w aktualizującyc<span class="_ _1"></span>h<span class="ff7"> </span></div></div><div class="c x99 y2de w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y2de w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y2de w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y2de w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y2de w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y84 w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y84 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y84 w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y84 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y84 w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y84 w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y42c w79 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x99 y42c w7a h13"><div class="t m0 x42 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">870<span class="ls0"> </span></div></div><div class="c x9a y42c w7b h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y42c w7a h13"><div class="t m0 x42 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">821<span class="ls0"> </span></div></div><div class="c x9c y42c w7b h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y42c w7a h13"><div class="t m0 x71 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x1 y42d w79 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x99 y42d w7a h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9a y42d w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y42d w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x9c y42d w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y42d w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 259 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb ya5 ff9 fs1 fc0 sc0 ls0 ws0">* p<span class="ff8">ozycja tra<span class="_ _1"></span>nsfer obejmuje wa<span class="_ _1"></span>rtości rzeczowych akt<span class="_ _1"></span>ywów trwałych, kt<span class="_ _1"></span>óre zostały wykupion<span class="_ _1"></span>e z leasingu na<span class="_ _1"></span> własność.<span class="ff1 fs5"> </span></span></div><div class="t m0 x1 hb y42e ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y42f w75 h15"><div class="t m0 xc hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x99 y42f w76 h15"><div class="t m0 x24 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x19 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x9a y42f w77 h15"><div class="t m0 x51 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x27 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x9b y42f w76 h15"><div class="t m0 x90 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x2a hf y8a ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x9c y42f w77 h15"><div class="t m0 x19 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x58 hf y8a ff6 fs1 fc3 sc0 ls0 ws0">środki trwałe<span class="ff7"> </span></div></div><div class="c x9d y42f w76 h15"><div class="t m0 x52 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y430 w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _1"></span>początek okresu<span class="ff7"> </span></div></div><div class="c x99 y430 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 768 </div></div><div class="c x9a y430 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y430 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 523 </div></div><div class="c x9c y430 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y430 w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 291 </div></div><div class="c x1 y413 w78 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>a (nabycie, wytwor<span class="_ _1"></span>zenie, leasing)<span class="ff1"> </span></div></div><div class="c x99 y413 w76 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y413 w77 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y413 w76 h14"><div class="t m0 x42 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">265<span class="ls0"> </span></div></div><div class="c x9c y413 w77 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y413 w76 h14"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">265<span class="ls0"> </span></div></div><div class="c x1 y431 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x99 y431 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y431 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y431 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(626) </div></div><div class="c x9c y431 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y431 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(626)<span class="ls0"> </span></div></div><div class="c x1 y432 w78 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Korekta war<span class="_ _1"></span>tości PWUG według MSS<span class="_ _1"></span>F 16<span class="ff1"> </span></div></div><div class="c x99 y432 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(261) </div></div><div class="c x9a y432 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y432 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y432 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y432 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(261)<span class="ls0"> </span></div></div><div class="c x1 y2ea w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _1"></span>niec okresu<span class="ff7"> </span></div></div><div class="c x99 y2ea w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 507 </div></div><div class="c x9a y2ea w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y2ea w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 162 </div></div><div class="c x9c y2ea w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y2ea w76 h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 669 </div></div><div class="c x1 y433 w79 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y433 w7a h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y433 w7b h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y433 w7a h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y433 w7b h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y433 w7a h13"><div class="t m0 x9f hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y434 w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie <span class="ff6">na początek <span class="_ _1"></span>okresu<span class="ff7"> </span></span></div></div><div class="c x99 y434 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(382)<span class="ls0"> </span></div></div><div class="c x9a y434 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y434 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(503)<span class="ls0"> </span></div></div><div class="c x9c y434 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y434 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(885)<span class="ls0"> </span></div></div><div class="c x1 y435 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja (<span class="ff5">–</span>) </div></div><div class="c x99 y435 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(255) </div></div><div class="c x9a y435 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y435 w76 h13"><div class="t m0 x9e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(271) </div></div><div class="c x9c y435 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y435 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(526)<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">34<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y1a w75 h15"><div class="t m0 xc hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x99 y1a w76 h15"><div class="t m0 x24 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Budynki </div><div class="t m0 x19 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">i budowle </div></div><div class="c x9a y1a w77 h15"><div class="t m0 x51 hf y89 ff7 fs1 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 x27 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x9b y1a w76 h15"><div class="t m0 x90 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x2a hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x9c y1a w77 h15"><div class="t m0 x19 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x58 hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">środki trwałe<span class="ff7"> </span></div></div><div class="c x9d y1a w76 h15"><div class="t m0 x52 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y436 w78 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Transfer* </div></div><div class="c x99 y436 w76 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y436 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y436 w76 h13"><div class="t m0 x42 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">433<span class="ls0"> </span></div></div><div class="c x9c y436 w77 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y436 w76 h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">433<span class="ls0"> </span></div></div><div class="c x1 y437 w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Umorzenie na koni<span class="_ _1"></span>ec okresu </div></div><div class="c x99 y437 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(637)<span class="ls0"> </span></div></div><div class="c x9a y437 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y437 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(341)<span class="ls0"> </span></div></div><div class="c x9c y437 w77 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y437 w76 h13"><div class="t m0 x9e hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(978)<span class="ls0"> </span></div></div><div class="c x1 y438 w78 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y438 w76 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y438 w77 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y438 w76 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y438 w77 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y438 w76 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y439 w78 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Odpisy aktualizując<span class="_ _1"></span>e z<span class="ff7"> </span>tytułu utraty <span class="_ _1"></span>wartości (–<span class="ff7">) </span></div></div><div class="c x99 y439 w76 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y439 w77 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y439 w76 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y439 w77 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y439 w76 h13"><div class="t m0 x57 hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y43a w78 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Odwrócenie odpisó<span class="_ _1"></span>w aktualizując<span class="_ _1"></span>ych<span class="ff7"> </span></div></div><div class="c x99 y43a w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y43a w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y43a w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y43a w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y43a w76 h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y43b w78 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y43b w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9a y43b w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9b y43b w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y43b w77 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y43b w76 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3b0 w79 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c x99 y3b0 w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 386 </div></div><div class="c x9a y3b0 w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y3b0 w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 020 </div></div><div class="c x9c y3b0 w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y3b0 w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 406 </div></div><div class="c x1 y43c w79 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa n<span class="_ _1"></span>etto na koniec <span class="_ _1"></span>okresu<span class="ff7"> </span></div></div><div class="c x99 y43c w7a h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">870<span class="ls0"> </span></div></div><div class="c x9a y43c w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9b y43c w7a h13"><div class="t m0 x42 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">821<span class="ls0"> </span></div></div><div class="c x9c y43c w7b h13"><div class="t m0 x57 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x9d y43c w7a h13"><div class="t m0 x71 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y43d ff9 fs1 fc0 sc0 ls0 ws0">* p<span class="ff8">ozycja tra<span class="_ _1"></span>nsfer obejmuje wa<span class="_ _1"></span>rtości rzeczowych akt<span class="_ _1"></span>ywów trwałych, kt<span class="_ _1"></span>óre zostały wykup<span class="_ _1"></span>ione z leasin<span class="_ _1"></span>gu na własność.<span class="ff1 fs5"> </span></span></div><div class="t m0 x1 hb y43e ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d2 ff5 fs0 fc0 sc0 ls0 ws0">Kwoty z tytułu umów leasingu ujęte w sprawozdaniu<span class="_ _1"></span> z zysku lub s<span class="_ _2"></span>trat i inn<span class="_ _1"></span>ych całko<span class="_ _2"></span>witych dochodów przed<span class="_ _1"></span>stawiono w tabeli poni<span class="_ _2"></span>żej<span class="ff1">: </span></div><div class="t m0 x1 hb y43f ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y440 w7c h15"><div class="t m0 xc hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Koszty z tytułu<span class="_ _1"></span>:<span class="ff7"> </span></div></div><div class="c xa0 y440 w7d h15"><div class="t m0 xc hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj kosztu<span class="_ _1"></span> </div></div><div class="c xf y440 wa h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x11 y440 wa h15"><div class="t m0 x1d hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y441 w7e h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">odsetek<span class="_ _1"></span> z tytułu leasingu<span class="ff1"> </span></div></div><div class="c xa0 y441 w7d h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _1"></span>owe: Odsetki </div></div><div class="c xf y441 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c x11 y441 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">146<span class="ls0"> </span></div></div><div class="c x1 y442 w7e h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">leasingu kr<span class="_ _1"></span>ótkoterminowego<span class="ff1"> </span></div></div><div class="c xa0 y442 w7d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty według rod<span class="_ _1"></span>zaju: Usługi obc<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c xf y442 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">83<span class="ls0"> </span></div></div><div class="c x11 y442 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">81<span class="ls0"> </span></div></div><div class="c x1 y443 w7e h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">leasingu ak<span class="_ _1"></span>tywów o niskiej war<span class="_ _1"></span>tości niebędący<span class="_ _1"></span> </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">leasingiem k<span class="_ _1"></span>rótkotermino<span class="_ _1"></span>wym<span class="ff1"> </span></div></div><div class="c xa0 y443 w7d h15"><div class="t m0 xc h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">Koszty według rod<span class="_ _1"></span>zaju: Usługi obc<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c xf y443 wa h15"><div class="t m0 x14 h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">55<span class="ls0"> </span></div></div><div class="c x11 y443 wa h15"><div class="t m0 x14 h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">48<span class="ls0"> </span></div></div><div class="c x1 y444 w7e h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">zmiennych opłat l<span class="_ _1"></span>easingowych ni<span class="_ _1"></span>eujętych w wyce<span class="_ _1"></span>nie </div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">zobowiązań leasingo<span class="_ _1"></span>wych<span class="ff1"> </span></div></div><div class="c xa0 y444 w7d h15"><div class="t m0 xc h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">Koszty według rod<span class="_ _1"></span>zaju: Usługi obc<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c xf y444 wa h15"><div class="t m0 x13 h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">308<span class="ls0"> </span></div></div><div class="c x11 y444 wa h15"><div class="t m0 x13 h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">278<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y401 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y445 ff5 fs0 fc0 sc0 ls0 ws0">Pozostające do spłaty przyszłe minimalne<span class="_ _1"></span> opłaty leasingowe według stanu na dzień bilansowy wynoszą:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 hb y446 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y447 w7f h13"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y447 w80 h13"><div class="t m0 x29 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">do 1 roku </div></div><div class="c xa2 y447 w81 h13"><div class="t m0 x4d hf y5b ff7 fs1 fc3 sc0 ls0 ws0">od 1 roku do 5 l<span class="_ _1"></span>at </div></div><div class="c xa3 y447 w82 h13"><div class="t m0 x1e hf y5b ff6 fs1 fc3 sc0 ls0 ws0">powyżej 5 lat<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xa4 y447 w80 h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y448 w83 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2024<span class="_ _1"></span> </div></div><div class="c xa1 y448 w80 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y448 w81 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y448 w82 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y448 w80 h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y449 w83 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Przyszłe minimal<span class="_ _1"></span>ne opłaty le<span class="_ _1"></span>asingowe<span class="ff1"> </span></div></div><div class="c xa1 y449 w80 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">552<span class="ls0"> </span></div></div><div class="c xa2 y449 w81 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">515<span class="ls0"> </span></div></div><div class="c xa3 y449 w82 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y449 w80 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 067 </div></div><div class="c x1 y18b w83 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _1"></span>owe (-) </div></div><div class="c xa1 y18b w80 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(57) </div></div><div class="c xa2 y18b w81 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(42) </div></div><div class="c xa3 y18b w82 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y18b w80 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(99) </div></div><div class="c x1 y44a w7f h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bieżąca <span class="_ _1"></span>przyszłych mini<span class="_ _1"></span>malnych opłat l<span class="_ _1"></span>easingowych, w ty<span class="_ _1"></span>m:<span class="ff7"> </span></div></div><div class="c xa1 y44a w84 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">495<span class="ls0"> </span></div></div><div class="c xa2 y44a w85 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">473<span class="ls0"> </span></div></div><div class="c xa3 y44a w86 h13"><div class="t m0 x56 hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xa4 y44a w84 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c x1 y44b w83 h13"><div class="t m0 x1e h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">od jednoste<span class="_ _1"></span>k powiązanych<span class="ff1"> </span></span></div></div><div class="c xa1 y44b w80 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y44b w81 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y44b w82 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y44b w80 h13"><div class="t m0 x56 h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y44c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y44d w7f h13"><div class="t m0 xc h10 y44e ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa1 y44d w80 h13"><div class="t m0 x29 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">do 1 roku </div></div><div class="c xa2 y44d w81 h13"><div class="t m0 x4d hf y5b ff7 fs1 fc3 sc0 ls0 ws0">od 1 roku do 5 l<span class="_ _1"></span>at </div></div><div class="c xa3 y44d w82 h13"><div class="t m0 x1e hf y5b ff6 fs1 fc3 sc0 ls0 ws0">powyżej 5 lat<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xa4 y44d w80 h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y301 w83 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2023<span class="_ _1"></span> </div></div><div class="c xa1 y301 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y301 w81 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y301 w82 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y301 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ya5 w83 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Przyszłe minimal<span class="_ _1"></span>ne opłaty le<span class="_ _1"></span>asingowe<span class="ff1"> </span></div></div><div class="c xa1 ya5 w80 h13"><div class="t m0 x3a h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">743<span class="ls0"> </span></div></div><div class="c xa2 ya5 w81 h13"><div class="t m0 x3a h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">816<span class="ls0"> </span></div></div><div class="c xa3 ya5 w82 h13"><div class="t m0 x3a h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">478<span class="ls0"> </span></div></div><div class="c xa4 ya5 w80 h13"><div class="t m0 x67 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">2 037 </div></div><div class="c x1 y44f w83 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _1"></span>owe (-) </div></div><div class="c xa1 y44f w80 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(66) </div></div><div class="c xa2 y44f w81 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(55) </div></div><div class="c xa3 y44f w82 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(334) </div></div><div class="c xa4 y44f w80 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(455) </div></div><div class="c x1 y305 w7f h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bieżąca <span class="_ _1"></span>przyszłych mini<span class="_ _1"></span>malnych opłat l<span class="_ _1"></span>easingowych, w ty<span class="_ _1"></span>m:<span class="ff7"> </span></div></div><div class="c xa1 y305 w84 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">677<span class="ls0"> </span></div></div><div class="c xa2 y305 w85 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">761<span class="ls0"> </span></div></div><div class="c xa3 y305 w86 h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls7 ws0">144<span class="ls0"> </span></div></div><div class="c xa4 y305 w84 h13"><div class="t m0 x67 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c x1 y450 w83 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">od jednoste<span class="_ _1"></span>k powiązanych<span class="ff1"> </span></span></div></div><div class="c xa1 y450 w80 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa2 y450 w81 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y450 w82 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y450 w80 h13"><div class="t m0 x56 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y451 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y308 ff7 fs0 fc0 sc0 ls8 ws0">18.2<span class="ffb ls0"> <span class="_ _1e"> </span><span class="ff6">Spółka jako <span class="ff7">leasingodawca </span></span></span></div><div class="t m0 x1 h2 y452 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y309 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>2024 <span class="_ _d"></span>i <span class="_ _c"></span>w <span class="_ _c"></span>2023 <span class="_ _c"></span><span class="ff5">roku <span class="_ _c"></span>Spółka <span class="_ _c"></span>nie <span class="_ _c"></span>rozpoz<span class="_ _2"></span>nała <span class="_ _2"></span>żadnych <span class="_ _c"></span>umó<span class="_ _2"></span>w <span class="_ _c"></span>leasing<span class="_ _1"></span>u <span class="_ _c"></span>finansowego <span class="_ _c"></span>z<span class="_ _2"></span>godnie <span class="_ _2"></span>z <span class="_ _d"></span>MSSF <span class="_ _2"></span>16. <span class="_ _d"></span>Spółka <span class="_ _c"></span>jest <span class="_ _c"></span>stroną <span class="_ _c"></span>umów <span class="_ _d"></span>leasingu </span></div><div class="t m0 x1 h2 y30a ff5 fs0 fc0 sc0 ls0 ws0">operacyjnego. Aktywa oddane p<span class="_ _2"></span>rzez Spółkę innym <span class="_ _2"></span>podmiotom do użytko<span class="_ _2"></span>wania na podstawie umów <span class="_ _2"></span>najmu zaliczane są <span class="_ _2"></span>do aktywów <span class="_ _2"></span>Spółk<span class="_ _2"></span><span class="ff1">i, </span></div><div class="t m0 x1 h2 y30b ff5 fs0 fc0 sc0 ls0 ws0">a <span class="_ _6"></span>opłaty l<span class="_ _1"></span>easingowe <span class="_ _1"></span>z <span class="_ _6"></span>tytułu <span class="_ _1"></span>leasingów <span class="_ _1"></span>operacyjnych <span class="_ _6"></span>są <span class="_ _1"></span>ujmowane <span class="_ _1"></span>liniowo <span class="_ _6"></span>jako <span class="_ _1"></span>przychody <span class="_ _6"></span>ze <span class="_ _1"></span>sprzedaży <span class="_ _1"></span>produktów <span class="_ _6"></span>i <span class="_ _6"></span>u<span class="_ _2"></span>sług. <span class="_ _6"></span>Leasing <span class="_ _1"></span>operacyjny </div><div class="t m0 x1 h2 y453 ff5 fs0 fc0 sc0 ls0 ws0">dotyczy głównie nieruchomości stanowiących własność Spółki, objętych umowami najmu. Przychody z tytułu leasingu opera<span class="_ _2"></span><span class="ff1">cyjnego w<span class="_ _2"></span> <span class="ls8">202</span>4 </span></div><div class="t m0 x1 h2 y454 ff5 fs0 fc0 sc0 ls0 ws0">roku wyniosły <span class="ff1 ls8">120 <span class="ls25">ty<span class="ls0">s<span class="lsb">. </span>PLN (w </span></span>20<span class="ls0">23 roku </span>117<span class="ls0"> <span class="ls25">ty</span>s<span class="lsb">. </span>PLN). </span></span></div><div class="t m0 x1 h2 y455 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">35<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zobowiązania i rezerwy z tytułu świadczeń pracowniczych<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Wartość rezerw ujętych w jednostkowym sprawozdaniu finans<span class="_ _1"></span>owym oraz ich zmiany przedstawiały się <span class="_ _2"></span>następująco:<span class="ff1"> </span></div><div class="t m0 x1 hb y456 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y328 w87 h15"><div class="t m0 xc hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2024 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c xa6 y328 w88 h15"><div class="t m0 x19 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rezerwy na świadcz<span class="_ _1"></span>enia </div><div class="t m0 x61 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">pracownicze  </div></div><div class="c xa7 y328 w88 h15"><div class="t m0 x31 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rezerwy z tytułu </div><div class="t m0 x58 hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">niewykorzystany<span class="_ _1"></span>ch urlopów<span class="ff7"> </span></div></div><div class="c xa8 y328 w89 h15"><div class="t m0 x64 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y329 w8a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Stan na początek ok<span class="_ _1"></span>resu<span class="ff7"> </span></div></div><div class="c xa6 y329 w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c xa7 y329 w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xa8 y329 w89 h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">865<span class="ls0"> </span></div></div><div class="c x1 y32a w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>e rezerw ujęte<span class="_ _1"></span> jako koszt w okresi<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c xa6 y32a w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c xa7 y32a w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xa8 y32a w8c h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">879<span class="ls0"> </span></div></div><div class="c x1 y457 w87 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Rozwiązanie rezer<span class="_ _1"></span>w ujęte jako<span class="_ _1"></span> przychód w<span class="ff1"> okresie (</span>–<span class="ff1">) </span></div></div><div class="c xa6 y457 w88 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y457 w88 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y457 w8c h13"><div class="t m0 xaa hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y32c w87 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wykorzystani<span class="_ _1"></span>e rezerw (<span class="ff5">–</span>) </div></div><div class="c xa6 y32c w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y32c w88 h13"><div class="t m0 xab h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(753) </div></div><div class="c xa8 y32c w8c h13"><div class="t m0 xab hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(753)<span class="ls0"> </span></div></div><div class="c x1 y32d w8a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość bilansowa na <span class="_ _1"></span>koniec okresu<span class="_ _1"></span>, z tego:<span class="ff7"> </span></div></div><div class="c xa6 y32d w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c xa7 y32d w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xa8 y32d w89 h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">991<span class="ls0"> </span></div></div><div class="c x1 y32e w87 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">długotermino<span class="_ _1"></span>we<span class="ff1"> </span></span></div></div><div class="c xa6 y32e w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c xa7 y32e w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y32e w8c h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c x1 y32f w87 h14"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">krótko<span class="_ _1"></span>terminowe<span class="ff1"> </span></span></div></div><div class="c xa6 y32f w88 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y32f w88 h14"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xa8 y32f w8c h14"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y458 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y459 w87 h15"><div class="t m0 xc hf y45a ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony 31 <span class="_ _1"></span>grudnia 2023 rok<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c xa6 y459 w88 h15"><div class="t m0 x19 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rezerwy na świadcz<span class="_ _1"></span>enia </div><div class="t m0 x61 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">pracownicze  </div></div><div class="c xa7 y459 w88 h15"><div class="t m0 x31 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rezerwy z tytułu </div><div class="t m0 x58 hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">niewykorzystany<span class="_ _1"></span>ch urlopów<span class="ff7"> </span></div></div><div class="c xa8 y459 w8c h15"><div class="t m0 x64 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y45b w8a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Stan na początek ok<span class="_ _1"></span>resu<span class="ff7"> </span></div></div><div class="c xa6 y45b w8b h13"><div class="t m0 xa9 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">95<span class="ls0"> </span></div></div><div class="c xa7 y45b w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xa8 y45b w89 h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">963<span class="ls0"> </span></div></div><div class="c x1 y45c w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _1"></span>e rezerw ujęte<span class="_ _1"></span> jako koszt w okresi<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c xa6 y45c w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c xa7 y45c w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xa8 y45c w8c h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">770<span class="ls0"> </span></div></div><div class="c x1 y45d w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozwiązanie rezer<span class="_ _1"></span>w ujęte jako<span class="_ _1"></span> przychód w<span class="ff1"> okresie (</span>–<span class="ff1">) </span></div></div><div class="c xa6 y45d w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y45d w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y45d w8c h13"><div class="t m0 xaa hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y45e w87 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Wykorzystani<span class="_ _1"></span>e rezerw (<span class="ff5">–</span>) </div></div><div class="c xa6 y45e w88 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y45e w88 h13"><div class="t m0 xab h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(868) </div></div><div class="c xa8 y45e w8c h13"><div class="t m0 xab hf y58 ff7 fs1 fc0 sc0 ls1f ws0">(868)<span class="ls0"> </span></div></div><div class="c x1 y45f w8a h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość <span class="ff7">bilansowa na k<span class="_ _1"></span>oniec okresu<span class="_ _1"></span>, z tego: </span></div></div><div class="c xa6 y45f w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c xa7 y45f w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xa8 y45f w89 h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">865<span class="ls0"> </span></div></div><div class="c x1 y2d9 w87 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">długotermino<span class="_ _1"></span>we<span class="ff1"> </span></span></div></div><div class="c xa6 y2d9 w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">106<span class="ls0"> </span></div></div><div class="c xa7 y2d9 w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y2d9 w8c h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">106<span class="ls0"> </span></div></div><div class="c x1 y186 w87 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">krótko<span class="_ _1"></span>terminowe<span class="ff1"> </span></span></div></div><div class="c xa6 y186 w88 h13"><div class="t m0 xaa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">6 </div></div><div class="c xa7 y186 w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xa8 y186 w8c h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">759<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y460 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y461 ff5 fs0 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _c"></span>na <span class="_ _c"></span>niewykorzystane <span class="_ _c"></span>urlopy <span class="_ _d"></span>wypoczynkowe <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _2"></span>odprawy <span class="_ _c"></span>emerytalne <span class="_ _c"></span>i <span class="_ _c"></span>rentowe <span class="_ _d"></span>zostały <span class="_ _c"></span>obliczone <span class="_ _c"></span>w <span class="_ _c"></span>sposób <span class="_ _d"></span>aktuarialn<span class="_ _1"></span>y. <span class="_ _d"></span>Wyce<span class="_ _2"></span><span class="ff1">ny </span></div><div class="t m0 x1 h2 y462 ff1 fs0 fc0 sc0 ls0 ws0">rezerwy <span class="_ _15"> </span>na  odprawy <span class="_ _f"> </span>emerytalno<span class="_ _2"></span>-<span class="ff5">rentowe <span class="_ _f"> </span>doko<span class="_ _2"></span>nano <span class="_ _f"> </span>poprzez  określenie <span class="_ _f"> </span>sal<span class="_ _2"></span>da <span class="_ _f"> </span>pocz<span class="_ _2"></span>ątkowego <span class="_ _15"> </span>zobowiązań  na <span class="_ _f"> </span>dzień  bilansowy <span class="_ _f"> </span>z<span class="_ _2"></span> <span class="_ _f"> </span>tytułu </span></div><div class="t m0 x1 h2 y463 ff5 fs0 fc0 sc0 ls0 ws0">przewidywanych <span class="_ _d"></span>przyszłych <span class="_ _e"></span>wypłat <span class="_ _e"></span>świadczeń, <span class="_ _d"></span>z<span class="_ _2"></span>godnie<span class="_ _1"></span> <span class="_ _e"></span>z <span class="_ _e"></span>wytycznymi <span class="_ _e"></span>Międzynarodowego <span class="_ _d"></span>Standardu <span class="_ _e"> </span>Rachunkowości <span class="_ _e"> </span>nr <span class="_ _e"></span>19 <span class="_ _d"></span>„<span class="_ _2"></span>Świadczenia </div><div class="t m0 x1 h2 y464 ff5 fs0 fc0 sc0 ls0 ws0">pracownicze” przy zastosowaniu metody prognozowanych uprawnień jednostk<span class="_ _1"></span>owych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y465 ff5 fs0 fc0 sc0 ls0 ws0">Ponadto dokonano wyliczen<span class="_ _1"></span>ia kwoty re<span class="_ _1"></span>zerwy na n<span class="_ _1"></span>iewykorzystane urlopy <span class="_ _1"></span>wypoczynkowe według stan<span class="_ _1"></span>u na <span class="_ _1"></span>dzień bilansowy. Wartość <span class="_ _1"></span>rez<span class="_ _2"></span><span class="ff1">erwy </span></div><div class="t m0 x1 h2 y466 ff5 fs0 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>świadczenia <span class="_ _2"></span>pracow<span class="_ _2"></span>nicze <span class="_ _2"></span>w <span class="_ _2"></span>Spół<span class="_ _2"></span>ce <span class="_ _2"></span>została <span class="_ _2"></span>o<span class="_ _2"></span>bliczona <span class="_ _2"></span>na <span class="_ _2"></span>dzień <span class="_ _c"></span>bilansowy <span class="_ _2"></span>31 <span class="_ _c"></span>grudnia <span class="_ _2"></span>20<span class="_ _2"></span><span class="ff1">24 <span class="_ _c"></span></span>roku <span class="_ _c"></span>na <span class="_ _2"></span>podstawie <span class="_ _2"></span>da<span class="_ _2"></span>nych <span class="_ _2"></span>sporządzonych <span class="_ _2"></span>na </div><div class="t m0 x1 h2 y467 ff5 fs0 fc0 sc0 ls0 ws0">dzień <span class="_ _6"></span>wyceny oraz <span class="_ _6"></span>w oparciu <span class="_ _6"></span>o wi<span class="_ _1"></span>arygodne <span class="_ _6"></span>zał<span class="_ _2"></span>ożenia <span class="_ _6"></span>aktuarialne i<span class="_ _1"></span> <span class="_ _1"></span>informacje makroe<span class="_ _1"></span>konomiczne <span class="_ _1"></span>aktualne <span class="_ _1"></span>na <span class="_ _6"></span>mo<span class="_ _2"></span>ment <span class="_ _6"></span>sporządzenia <span class="ff1">w<span class="_ _2"></span>yceny. </span></div><div class="t m0 x1 h2 y468 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">36<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Pozostałe zobowiązania<span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y469 w40 h13"><div class="t m0 xc hf y57 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe zobowi<span class="_ _1"></span>ązania<span class="ff7"> </span></div></div><div class="c x34 y469 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y469 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y46a w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Długoterminowe<span class="ff7"> </span></div></div><div class="c x34 y46a wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">787<span class="ls0"> </span></div></div><div class="c x79 y46a wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">589<span class="ls0"> </span></div></div><div class="c x1 y46b w40 h13"><div class="t m0 x1e hf y5b ff6 fs1 fc0 sc0 ls0 ws0">wobec jednostek po<span class="_ _1"></span>wiązanych<span class="ff7"> </span></div></div><div class="c x34 y46b wa h13"><div class="t m0 x1a hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x79 y46b wa h13"><div class="t m0 x1a hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y46c w40 h13"><div class="t m0 x1e hf y5b ff6 fs1 fc0 sc0 ls0 ws0">wobec jednostek po<span class="_ _1"></span>zostałych<span class="ff7"> </span></div></div><div class="c x34 y46c wa h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">787<span class="ls0"> </span></div></div><div class="c x79 y46c wa h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">589<span class="ls0"> </span></div></div><div class="c x1 y46d w40 h13"><div class="t m0 x90 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">z tytułu opłaty p<span class="_ _1"></span>rzekształceniowe<span class="_ _1"></span>j PWUG w prawo w<span class="_ _1"></span>łasności<span class="ff1"> </span></span></div></div><div class="c x34 y46d wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">787<span class="ls0"> </span></div></div><div class="c x79 y46d wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">589<span class="ls0"> </span></div></div><div class="c x1 y46e w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Krótkoterminowe<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x34 y46e wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">13 553 </div></div><div class="c x79 y46e wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 316 </div></div><div class="c x1 y46f w40 h13"><div class="t m0 x1e hf y58 ff6 fs1 fc0 sc0 ls0 ws0">wobec jednostek po<span class="_ _1"></span>wiązanych<span class="ff7"> </span></div></div><div class="c x34 y46f wa h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">10 000 </div></div><div class="c x79 y46f wa h13"><div class="t m0 x1a hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y11e w40 h13"><div class="t m0 x90 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0"> - <span class="ff5">z tytułu zaliczki<span class="_ _1"></span> na dywidendę<span class="_ _1"></span> od Lokum Holding<span class="ff1"> </span></span></div></div><div class="c x34 y11e wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 000 </div></div><div class="c x79 y11e wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y470 w40 h14"><div class="t m0 x1e hf y5b ff6 fs1 fc0 sc0 ls0 ws0">wobec jednostek po<span class="_ _1"></span>zostałych<span class="ff7"> </span></div></div><div class="c x34 y470 wa h14"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 553 </div></div><div class="c x79 y470 wa h14"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 316 </div></div><div class="c x1 y471 w40 h13"><div class="t m0 x90 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">z tytułu podatk<span class="_ _1"></span>ów, ceł, ubezpieczeń <span class="_ _1"></span>i innyc<span class="_ _1"></span>h świadczeń<span class="ff1"> </span></span></div></div><div class="c x34 y471 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 527 </div></div><div class="c x79 y471 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 297 </div></div><div class="c x1 y472 w40 h13"><div class="t m0 x90 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">z tytułu opłaty p<span class="_ _1"></span>rzekształceniowe<span class="_ _1"></span>j PWUG w prawo w<span class="_ _1"></span>łasności<span class="ff1"> </span></span></div></div><div class="c x34 y472 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">23<span class="ls0"> </span></div></div><div class="c x79 y472 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">15<span class="ls0"> </span></div></div><div class="c x1 y473 w40 h13"><div class="t m0 x90 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">pozostałe</span> </div></div><div class="c x34 y473 wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 </div></div><div class="c x79 y473 wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="c x1 y474 w41 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x34 y474 wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">14 340 </div></div><div class="c x79 y474 wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">3 905 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y475 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y399 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu 13 <span class="_ _2"></span>w<span class="_ _2"></span>rześnia <span class="_ _2"></span>2024 <span class="_ _2"></span>roku <span class="_ _2"></span><span class="ff1">zgromadzenie <span class="_ _2"></span>w</span>spólników <span class="_ _2"></span>Lo<span class="_ _2"></span>kum Holding <span class="_ _2"></span>1 <span class="_ _2"></span>podjęło <span class="_ _2"></span>uchwałę <span class="_ _2"></span>w <span class="_ _2"></span>sprawie <span class="_ _2"></span>wypłaty <span class="_ _2"></span>zaliczki <span class="_ _2"></span>na <span class="_ _2"></span>poczet <span class="_ _2"></span>zysku z<span class="_ _2"></span>a </div><div class="t m0 x1 h2 y183 ff5 fs0 fc0 sc0 ls0 ws0">rok 2024 d<span class="_ _1"></span>la jedynego wspólnika, tj. spół<span class="ff1 lsf">ce<span class="ls0"> Lokum De<span class="_ _1"></span>weloper S.A. w kwocie 10 <span class="_ _1"></span>000 tys. PLN. <span class="ff5">Do dnia 31 <span class="_ _1"></span>grudnia 2024 roku zali<span class="_ _1"></span>czka w pełnej </span></span></span></div><div class="t m0 x1 h2 y184 ff5 fs0 fc0 sc0 ls0 ws0">wysokości została wypłacona.<span class="ff1"> </span></div><div class="t m0 x1 hb y476 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y477 w40 h13"><div class="t m0 xc hf y58 ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązania krót<span class="_ _1"></span>koterminowe z tyt<span class="_ _1"></span>ułu podatków<span class="ff7"> </span></div></div><div class="c x34 y477 wa h13"><div class="t m0 x10 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y477 wa h13"><div class="t m0 x10 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y478 w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Podatek VAT </div></div><div class="c x34 y478 wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 444 </div></div><div class="c x79 y478 wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 468 </div></div><div class="c x1 y479 w40 h14"><div class="t m0 xc h10 ye7 ff5 fs1 fc0 sc0 ls0 ws0">Podatek do<span class="_ _1"></span>chodowy od osób <span class="_ _1"></span>fizycznych<span class="ff1"> </span></div></div><div class="c x34 y479 wa h14"><div class="t m0 x13 h10 ye7 ff1 fs1 fc0 sc0 ls7 ws0">924<span class="ls0"> </span></div></div><div class="c x79 y479 wa h14"><div class="t m0 x13 h10 ye7 ff1 fs1 fc0 sc0 ls7 ws0">844<span class="ls0"> </span></div></div><div class="c x1 y47a w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Składki na ube<span class="_ _1"></span>zpieczenie społec<span class="_ _1"></span>zne (ZUS)<span class="ff1"> </span></div></div><div class="c x34 y47a wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 159 </div></div><div class="c x79 y47a wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">985<span class="ls0"> </span></div></div><div class="c x1 y47b w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x34 y47b wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">3 527 </div></div><div class="c x79 y47b wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">3 297<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y47c ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y47d ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zobowiązania z tytułu dostaw i usług<span class="ff1"> </span></span></div><div class="t m0 x1 hb y3c4 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2e0 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i usłu<span class="_ _1"></span>g<span class="ff7"> </span></div></div><div class="c x34 y2e0 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x79 y2e0 wa h13"><div class="t m0 x10 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y47e w40 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">wobec jednostek <span class="ff6">po<span class="_ _1"></span>wiązanych o okresie w<span class="_ _1"></span>ymagalności<span class="ff7"> </span></span></div></div><div class="c x34 y47e wa h13"><div class="t m0 x1a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="c x79 y47e wa h13"><div class="t m0 x1a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c x1 y47f w40 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">do 12 miesięcy<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x34 y47f wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="c x79 y47f wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c x1 y480 w40 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">powyżej 12 miesi<span class="_ _1"></span>ęcy<span class="ff1"> </span></span></div></div><div class="c x34 y480 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y480 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y481 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">wobec jednostek po<span class="_ _1"></span>zostałych o ok<span class="_ _1"></span>resie wymagalności<span class="ff7"> </span></div></div><div class="c x34 y481 wa h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">555<span class="ls0"> </span></div></div><div class="c x79 y481 wa h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">767<span class="ls0"> </span></div></div><div class="c x1 y482 w40 h14"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">do 12 miesięcy<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x34 y482 wa h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">555<span class="ls0"> </span></div></div><div class="c x79 y482 wa h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">767<span class="ls0"> </span></div></div><div class="c x1 y483 w40 h13"><div class="t m0 x1e h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">- <span class="ff5">powyżej 12 miesi<span class="_ _1"></span>ęcy<span class="ff1"> </span></span></div></div><div class="c x34 y483 wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y483 wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y484 w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x34 y484 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">559<span class="ls0"> </span></div></div><div class="c x79 y484 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">769<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y485 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y486 ff5 fs0 fc0 sc0 ls0 ws0">Wartość godziwa zobowiązań handlowych nie różni się istotnie od ich wartości bilans<span class="_ _1"></span>owej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y487 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">37<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Instrumenty finansowe </span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y488 w8d h2a"><div class="t m0 xc hf y28f ff6 fs1 fc3 sc0 ls0 ws0">Kategorie i kl<span class="_ _1"></span>asy aktywów finans<span class="_ _1"></span>owych<span class="ff7"> </span></div></div><div class="c xac y469 w8e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xad y469 w66 h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xac y488 w8f h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x51 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">godziwa </div></div><div class="c xae y488 w90 h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x2a hf y8a ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c xad y488 w8f h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x51 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">godziwa </div></div><div class="c xaf y488 w91 h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x2a hf y8a ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c x1 y489 w92 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">a)   Aktywa finan<span class="_ _1"></span>sowe wycenian<span class="_ _1"></span>e według zamortyzowa<span class="_ _1"></span>nego kosztu<span class="ff7"> </span></div></div><div class="c xac y489 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y489 w90 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xad y489 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y489 w91 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y48a w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki (jednostko<span class="_ _1"></span>m powiązanym)<span class="ff1"> </span></div></div><div class="c xac y48a w8f h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">124 648 </div></div><div class="c xae y48a w90 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c xad y48a w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">91 169 </div></div><div class="c xaf y48a w91 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">90 842 </div></div><div class="c x1 y148 w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Należności z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> </span></div></div><div class="c xac y148 w8f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 876 </div></div><div class="c xae y148 w90 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 876 </div></div><div class="c xad y148 w8f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 822 </div></div><div class="c xaf y148 w91 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">8 822<span class="ls0"> </span></div></div><div class="c x1 y48b w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe należnośc<span class="_ _1"></span>i<span class="ff1"> </span></div></div><div class="c xac y48b w8f h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">666<span class="ls0"> </span></div></div><div class="c xae y48b w90 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">666<span class="ls0"> </span></div></div><div class="c xad y48b w8f h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 202 </div></div><div class="c xaf y48b w91 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 202 </div></div><div class="c x1 y48c w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne<span class="ff1"> </span></div></div><div class="c xac y48c w8f h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">986<span class="ls0"> </span></div></div><div class="c xae y48c w90 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">986<span class="ls0"> </span></div></div><div class="c xad y48c w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">26 808 </div></div><div class="c xaf y48c w91 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">26 808 </div></div><div class="c x1 y393 w92 h14"><div class="t m0 xc hf y60 ff6 fs1 fc0 sc0 ls0 ws0">b)   Aktywa finansow<span class="_ _1"></span>e wycenian<span class="_ _1"></span>e do wartości godziwej <span class="_ _1"></span>przez wynik fi<span class="_ _1"></span>nansowy<span class="ff7"> </span></div></div><div class="c xac y393 w8f h14"><div class="t m0 xc hf y60 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y393 w90 h14"><div class="t m0 xc hf y60 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xad y393 w8f h14"><div class="t m0 xc hf y60 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y393 w91 h14"><div class="t m0 xc hf y60 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y29 w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Ekwiwalenty<span class="_ _1"></span> pieniężne <span class="ff1">- jednostk<span class="_ _1"></span>i uczestnictwa w f<span class="_ _1"></span>unduszach inwestycyjnych </span></div></div><div class="c xac y29 w8f h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c xae y29 w90 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c xad y29 w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">25 700 </div></div><div class="c xaf y29 w91 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">25 700 </div></div><div class="c x1 y48d w92 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">c)   Aktywa finansow<span class="_ _1"></span>e wyłączone <span class="_ _1"></span>z zakresu MSSF 9<span class="ff7"> </span></div></div><div class="c xac y48d w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y48d w90 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xad y48d w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y48d w91 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y48e w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Udziały i akcje<span class="_ _1"></span> (w jednostk<span class="_ _1"></span>ach powiązanych)<span class="ff1"> </span></div></div><div class="c xac y48e w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xae y48e w90 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">716 599 </div></div><div class="c xad y48e w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xaf y48e w91 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">732 411 </div></div><div class="c x1 y48f w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Należności z t<span class="_ _1"></span>ytułu podatk<span class="_ _1"></span>ów<span class="ff1"> </span></div></div><div class="c xac y48f w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xae y48f w90 h13"><div class="t m0 x85 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">74<span class="ls0"> </span></div></div><div class="c xad y48f w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xaf y48f w91 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">314<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y490 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2f7 w8d h2a"><div class="t m0 xc hf y491 ff6 fs1 fc3 sc0 ls0 ws0">Kategorie i kl<span class="_ _1"></span>asy zobowiązań finanso<span class="_ _1"></span>wych<span class="ff7"> </span></div></div><div class="c xac y2f6 w8e h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xad y2f6 w66 h13"><div class="t m0 x72 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xac y2f7 w8f h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x51 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">godziwa </div></div><div class="c xae y2f7 w90 h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x2a hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c xad y2f7 w8f h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x51 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">godziwa </div></div><div class="c xaf y2f7 w91 h15"><div class="t m0 x51 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x2a hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">bilansowa </div></div><div class="c x1 y492 w92 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">a)   Zobowiązani<span class="_ _1"></span>a finansowe wyceni<span class="_ _1"></span>ane według za<span class="_ _1"></span>mortyzowanego kos<span class="_ _1"></span>ztu<span class="ff7"> </span></div></div><div class="c xac y492 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y492 w90 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xad y492 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y492 w91 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y493 w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xac y493 w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">53 182 </div></div><div class="c xae y493 w90 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c xad y493 w8f h13"><div class="t m0 x76 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">104 176 </div></div><div class="c xaf y493 w91 h13"><div class="t m0 x63 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c x1 y1b2 w92 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Otrzymane pożyc<span class="_ _1"></span>zki<span class="ff1"> </span></div></div><div class="c xac y1b2 w8f h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">57 532 </div></div><div class="c xae y1b2 w90 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c xad y1b2 w8f h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">40 882 </div></div><div class="c xaf y1b2 w91 h13"><div class="t m0 x61 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c x1 y494 w92 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Weksle </div></div><div class="c xac y494 w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">18 129<span class="ls0"> </span></div></div><div class="c xae y494 w90 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 062 </div></div><div class="c xad y494 w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 012 </div></div><div class="c xaf y494 w91 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 011 </div></div><div class="c x1 y495 w92 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu dostaw i<span class="_ _1"></span> usług<span class="ff1"> </span></div></div><div class="c xac y495 w8f h14"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">559<span class="ls0"> </span></div></div><div class="c xae y495 w90 h14"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">559<span class="ls0"> </span></div></div><div class="c xad y495 w8f h14"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">769<span class="ls0"> </span></div></div><div class="c xaf y495 w91 h14"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">769<span class="ls0"> </span></div></div><div class="c x1 y496 w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _1"></span>zania<span class="ff1"> </span></div></div><div class="c xac y496 w8f h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 813 </div></div><div class="c xae y496 w90 h13"><div class="t m0 x61 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 813 </div></div><div class="c xad y496 w8f h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">608<span class="ls0"> </span></div></div><div class="c xaf y496 w91 h13"><div class="t m0 x64 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">608<span class="ls0"> </span></div></div><div class="c x1 y497 w92 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">b)   Zobowiązania <span class="_ _1"></span>finansowe wyłąc<span class="_ _1"></span>zone z zakresu <span class="_ _1"></span>MSSF 9<span class="ff7"> </span></div></div><div class="c xac y497 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xae y497 w90 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xad y497 w8f h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xaf y497 w91 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y498 w92 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu podatk<span class="_ _1"></span>ów, ceł, ubezpieczeń i i<span class="_ _1"></span>nnych świadczeń<span class="ff1"> </span></div></div><div class="c xac y498 w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xae y498 w90 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 291 </div></div><div class="c xad y498 w8f h13"><div class="t m0 x3a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xaf y498 w91 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 297 </div></div><div class="c x1 y499 w92 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu leasingu<span class="ff1"> </span></div></div><div class="c xac y499 w8f h13"><div class="t m0 x3a h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xae y499 w90 h13"><div class="t m0 x64 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c xad y499 w8f h13"><div class="t m0 x3a h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xaf y499 w91 h13"><div class="t m0 x66 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y49a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y49b ff5 fs0 fc0 sc0 ls0 ws0">Przychody, <span class="_ _d"></span>koszty, <span class="_ _2"></span>z<span class="_ _2"></span>yski <span class="_ _c"></span>lub <span class="_ _c"></span>straty <span class="_ _d"></span>w <span class="_ _c"></span>podziale <span class="_ _c"></span>na <span class="_ _d"></span>kategorie <span class="_ _c"></span>instrumentów <span class="_ _d"></span>finansowych <span class="_ _c"></span>zaprezentowano <span class="_ _e"></span><span class="ff1">w <span class="_ _d"></span>nocie <span class="_ _c"></span><span class="ls8">29</span> <span class="_ _d"></span>Przychody <span class="_ _c"></span>finansowe </span></div><div class="t m0 x1 h2 y49c ff1 fs0 fc0 sc0 ls0 ws0">i 30 Koszty finansowe. </div><div class="t m0 x1 h2 y49d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y49e ff5 fs0 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _d"></span>instrumenty <span class="_ _e"></span>finansowe <span class="_ _e"></span>(zaprezentowane <span class="_ _d"></span>w <span class="_ _e"> </span>notach <span class="_ _e"></span>pow<span class="_ _2"></span>yżej) <span class="_ _d"></span>wyceniane <span class="_ _d"></span>w <span class="_ _e"> </span>wartości <span class="_ _f"> </span>go<span class="_ _2"></span>dziwej <span class="_ _d"></span>przez <span class="_ _e"></span>wynik <span class="_ _d"></span>finansow<span class="_ _2"></span>y <span class="_ _d"></span>są <span class="_ _e"></span>przez </div><div class="t m0 x1 h2 y49f ff5 fs0 fc0 sc0 ls0 ws0">Spółkę <span class="_ _f"> </span>klasyfikowane <span class="_ _f"> </span>do  poziomu <span class="_ _f"> </span>2. <span class="_ _15"> </span>W <span class="_ _f"> </span>przypadku <span class="_ _f"> </span>jednostek  uczestni<span class="_ _1"></span>ctwa  wartość <span class="_ _f"> </span>godziwa <span class="_ _f"> </span>jest <span class="_ _f"> </span>ustalona  w <span class="_ _f"> </span>oparciu <span class="_ _f"> </span>o  cenę <span class="_ _e"> </span>jednostk<span class="_ _c"></span><span class="ff1 ls10">i </span></div><div class="t m0 x1 h2 y4a0 ff5 fs0 fc0 sc0 ls0 ws0">uczestnictwa, <span class="_ _d"></span>ogłoszo<span class="_ _2"></span>ną <span class="_ _d"></span>przez <span class="_ _e"></span>towarzystwo <span class="_ _e"></span>funduszy <span class="_ _d"></span>inwestycyj<span class="_ _2"></span>nych. <span class="_ _d"></span>Sposób <span class="_ _d"></span>i<span class="_ _2"></span> <span class="_ _d"></span>technika <span class="_ _e"></span>wyce<span class="_ _2"></span>ny <span class="_ _e"> </span>instrumentów <span class="_ _e"></span>wycenianych <span class="_ _d"></span>w <span class="_ _f"> </span>wartości </div><div class="t m0 x1 h2 y4a1 ff5 fs0 fc0 sc0 ls0 ws0">godziwej nie zmieniły się w porównaniu d<span class="_ _1"></span>o sposobu i techniki wyceny na dzień 31 grudnia 20<span class="_ _2"></span><span class="ff1">23 roku. </span></div><div class="t m0 x36 h11 yf6 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Majątek socjalny oraz zobowiązania ZFŚS<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y4a2 ff5 fs0 fc0 sc0 ls0 ws0">Ustawa <span class="_ _c"></span>z <span class="_ _c"></span>dnia <span class="_ _c"></span>4 <span class="_ _d"></span>marca <span class="_ _c"></span>1994 <span class="_ _c"></span>roku <span class="_ _c"></span>o <span class="_ _d"></span>zakładowym <span class="_ _c"></span>funduszu <span class="_ _c"></span>świadczeń <span class="_ _c"></span>socjalnych <span class="_ _c"></span>z <span class="_ _d"></span>późniejszymi <span class="_ _c"></span>zmianami <span class="_ _2"></span>stanowi, <span class="_ _d"></span>że <span class="_ _d"></span><span class="ff1">z</span>akładow<span class="_ _2"></span>y <span class="_ _2"></span><span class="ff1">fundusz </span></div><div class="t m0 x1 h2 y27d ff5 fs0 fc0 sc0 ls0 ws0">świadczeń <span class="_ _6"></span><span class="ff1">s<span class="ff5">ocjalnych tworzą <span class="_ _6"></span>pracodawcy <span class="_ _1"></span>zatrudniający <span class="_ _6"></span>powyżej <span class="_ _1"></span>20 <span class="_ _6"></span>pracow<span class="_ _2"></span>ników <span class="_ _6"></span>na <span class="_ _1"></span>pełne <span class="_ _6"></span>etaty. <span class="_ _6"></span>J<span class="_ _2"></span>ednakże <span class="_ _6"></span>na <span class="_ _1"></span>podstawie <span class="_ _6"></span>art. 4 <span class="_ _1"></span><span class="ff1">u<span class="ff5">stawy, <span class="_ _1"></span>zarząd </span></span></span></span></div><div class="t m0 x1 h2 y27e ff5 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"></span>porozumieniu <span class="_ _d"></span>z <span class="_ _e"></span>pracownikiem <span class="_ _d"></span>w<span class="_ _2"></span>ybranym <span class="_ _d"></span>przez <span class="_ _d"></span>załogę <span class="_ _e"></span>do <span class="_ _d"></span>reprezentowania <span class="_ _d"></span>jej<span class="_ _2"></span> <span class="_ _d"></span>interesów <span class="_ _d"></span>podjął<span class="_ _2"></span> <span class="_ _e"> </span><span class="ff1">w <span class="_ _e"></span>2014 <span class="_ _d"></span>roku <span class="_ _e"> </span></span>decyzję <span class="_ _d"></span>o<span class="_ _2"></span> <span class="_ _d"></span>nietworzeniu </div><div class="t m0 x1 h2 y4a3 ff5 fs0 fc0 sc0 ls0 ws0">odpisów na zakładowy fundusz socjalny. Postanowienia te utrzymano w 202<span class="ff1">4 roku. </span></div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABFIAAAYUCAIAAABCRrsFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeXhU5aH48TfJhIRAwtbUhQBuSLBq3ReQFq1YtUG0tbblFlTs9XJbFK29rVcvP7erta0bitWr92LFllprFQrVVmuLRUFk0bpAQFzYFA1EiJCFzPL748RhmAQEEmX7fB6eJ8mZmTNnzkQ8X85538lJpVIBAGBnlVy+InfvvUMsz67YZvFEcuXK3LLuO/5NXF0d6upyunbNKWq/Ne94CGFn2Gx2JzG7AADYIRomTVl3yQ8LhlR0HHd7iwfK6y65vHH6jOjHvL7lHW+8Nnbs0ekj4w9PHJj52HWjLm+YPDV/QL+SCeNDLC/6seNdtxWcPTi9zmhhl5nTcsu6R2sIIWTdJ4RQM/T86Hm7LXujxW1O/5jXtzz/xOOKfvKj9NF8erVZoidd3aN3+vsQQv2vHlo/5voQQpeXZ+V265rewmiTsp4rLdqqFl/gxt6ZPXfd1dcmFlRGP+YP6Nfxrtujp2j+KgpHDC+oODN25BFRW27N86YXFgypaPf1IfknHN9iz6Rq62p/dkv9+AnpJbmlpcX/c1f6fWwuUblwzaCKzH3y2f9Otn49uaWl7Qafkf/lAbEvHr7dryJVW9f4wqzGZ6dvmPJksqqq9Vu1ud8W2QMAsGMkV1evHVQRHerlD+jXOH1GYkHl2q9/u/PTU/PK+7R4tNoweWpuaWnHu27f1vNCdb+8L/NYMLm6Ot1aWzioze93fOOMWYkFlYkFlRumPNnp6amZR7fRHTZ5TPv2USQ0TJ7aOGdeQVn3EMKGp/7a9KRvvR09vHHGrBBCrPzgzLKKHXzQNr2i+Oy5a7/+7XTwNE6f0Th9xtpBFZ2feyYzTqI1xxctrh8/oX78hLy+5Z2fmrKVz5s/oF9u167xRYsbJk9tmDw167Fp9ff9X9Q80doaJk9NVlUlVry7hezZ8Oenm76Z8qfCC4btWr+3eX3LC4ee1+7UU9rkVFVOUft2pwxsd8rADteNSS5fseGvf6uf+Eg6ZdlNsqdy0RvlB/f29gDAnqnhoYnJqqq8vuUl4++NzszU3nxLw+Sp9b99pMN1Y7IbafmK6F/oSyY+sB3/sp5YUJmoXJiuqQ1T/vSJD8nvd3zHcbeHeKJh6hO11/80WVVVd+fdmRvWdIfmB17HHNUweWpqzZrox3RfxV+fHzv26BBPRKWX27Pnxlz6/sXb+i/0666+NoRQOGJ4dBoqfean8YVZ7U4Z2HzNicqFNUMvTCyoTK6uTu/ALT9vx5/fFB3ZR4Ga9diN2TNhYsg4u9Vx3O3RBWxbED0kasJdKHsKhlS0HzWyxSZvE7ll3QsvGFZ4wbCs83hswz7cmjvVNiaXrm3I+hNPtsGgoKqqVYlEsqGhoapqVUNDQ3rha6/NDyEkEsmamo8yv6mp+SiRSEb32fg3Y0ND9NjoPtE30ZKqqlXRn0QimUgko0dlrSR6eLQZWWuL7pb+JvPW6CFZtwIAbSI69u1447XR4XJuWfeiK38UQsi8XCqSqq1be9Y3Qwgd77ptuw8663/7SPr7ujvv2dqHxfIKzh7c6Y+/jzYsVVv3yY/4wiEhhPiceeHjESz5A/ptXLJyZQght7R0awbAbE5ydXV0TNzhujHRemLHHt3++xeHEDY8NrnFh+SV94nOTW1N8mUfSnbrGj22cfrzzbekqeIyTn3klnXfwpmQROXCZFVV/oB+uaWljdNnbM0u3eEKRwzv8vKsjuNu//SaZ5NfoWOP7vzUlC4zpxUMqfAXRRtnTzyZ+s7jiw+979XMP5f8ZUksN6eVz/3oY5Pvvf+Bn1x97ew5L/3s1juvvubGmpqP5r38yvdH/8df/vr3sePura6ufmDCb2pqPoq+qapaNXbcvVFpfH/0f1Quarrcdvacl66+5sZEIvnAhN+EEG646RdXXDnmuxeOnPfyKxN/9+hV1/z3xN89uvCNN7497KKrrvnvG276xYwXXnz6mb9HK0kkklP+9Oe3lyx9fPKUn996Z7S2UZf/JFpbdXV1Q0PDRSMvnfnCi+nnGnX5TxoaGmbPeam6ujqRSF5x5Zinn/m73yQAaENNh8sH7L/xkGXvvdOdk3nPj743MllVVThi+PYNWoiqIx0t0WH3Nh1Qpg/iU9XVG7e/ujq5fMXGP6ubbsrdZ+/w8ZVsjXPmhRCKLr80t7Q0Gi0TX/RGCCHr6rjkO0syV/XJJVBXF0LI61u+ybFy+cEhhPiixZvd4dXVIYTcnj2243mj1eaUFDcvomgz6n/1UHoPbFl0hVvBeecWDh8aQmh8YdbO/FtaMKSiy8xpHa4b89mPQcot695x3O1dZk7LeqNpVfbc8sJ7f19Sk7lkrw75/1dxQJs8fUlJ8c9uvDaEcPbgM88efObYcfdOfPjRG6696tabb3htfuWbb73z2vzKd1euDCEsW/7uVdf898h/vTAvL/epv/7tpH7H/+WpZ9LrWVtT8/jkKSGEpcuWr6356Nabb7jh2qvuuW/86FEjDz2kfPSokX947I8XXfDde++6LYTQs2fZX//27OK33u7Vs8cbb775wotze5aVvfDi3JKS4vRJpHH33JfunDNPHzRpyhPp5+pUUhIFUgjhn6++9tVTT/7DpCl+kwCgraSPsDc5mozl5ZaWZtVFw+Sp0XViRT/50XYeCXXtWnTF6PQRdnTap/D8725HO2VqnD7jwxMHpv/UXnNDZiMlq6pCPBF/6eUo7aLOSa6uTi5dFkLIP/WUzFXV3jo2c1Xp4UCbj5A3QghZw3JySktDCFlXRkVhk6hcuP6aG6Ld2O5LA7byeRsefbxh0pT6Xz304VH9otXGvnh4840puvKKEML6Mdd/eMTxa04bXHfHuETlwi1sfHSWL39A//z+J4bNn57a8QfQpaXFD97fcdztO3a6udyy7p2fmNTxrtv8pdEG2fPCinU3Pf9u1sKHhhz4uaLWDgpKJJJfHtC/pKTkpp/dGkIYe/f/zH3p5at+ckWnkuLoCrcQQufOnQ49pDwa5LNk6bKeZd3nvvTPRCL5u0cnhRCemzErfV3cN84evKBy0WvzKzt36rS2piaE8Npr8zuVlKSfrqys+7p169avX790+YqyffcNIfzpib98b8Sw/x3/0BcOKZ/30j/X1tQsW/7u1CefCiGc/y/fjtYfQpg05Ynly1csWbps6bLl0arOHnxmSUnxg795OIQw8eFHF1QuWrNmbfrUEwDw2av92S3b/diCc88JIdTefGuIJ6KR/VsYcL+lWlu3LvOwuGBIRfpP7JijshopuXLlhilPRmkXdU7yrbejS90y5zMIIeT1Lc9cVV73fT9hMz6+5v+Td9qtYz88ceCaQRX14yfklpZ2vOu2zNkgtvy8tbeOXXfJD9ePuT5ZVZVbWtpl5rQWz3i0O2Vgt7crOz32cOGI4alVq2tvHbtmUEV89twWtye5fEW0ttxuXWNHHhFlbYgndrZftvwB/To/90zmKKkdKZZXcPbgLi/Pat7eZO+qLdy2qjY+bPKbWQuv6r/vCd07tv6J4/HGe+9/YG3NR98bMWxV1erRP/i3k/qfEEI4f9h37rz7vt89OumiC77brWuX1+ZXjh137/HHHnNSv+NH/fvFP7n62oKCgjNPH1Rxxml9Du7992efO/20r4QQOnboMHrUyItGXlpSUvyNswdfNPLSXj17XPqDi9NP942zB19/0y9+9+ikb517dklJ8amnfHn2nHnlB/deW1Nz/HFH337nPTdd918hhJ/deud+vXrmx2Ij//XC1+ZXrnhvZY+yfYd+69zVH374zN//ceHwodHaRv37xSMv+eHq6g+jW5etePcvTz1jDgYAaBMbJ4PedJR80xy+7TcZ99LpsYfXfv3b9eMn5H95wPYdieaWdc/rW55YULn+hptCCNEwmG0SnSrJ6bjxAGlzUxqEEPJ6H9Q4fUbjnHnpq+nyjzkqhND4/Mzo4rfM+QzCtk9pEK0t+3q2lq58i2ZXyzvowHanD2o+LmXLz1v84P2xg3s3zpkXTSaRvgSxxePy2LFHx449usOYq+p/PXH9mOvrH/x1x5bCcsNf/xZCyPlct4ZJU6LNSyyojL/08vZV6Kek6IrR7S8btbP9J5PbrWvJhPHrb7ip+eA3Pjl74snURVPfen99Y+bCk3uV/OiEfdrkiQsKCsZc9R9NP2QEQ88eZbfcfH36x/t/eUf0zQnHHxNCyLwpCp4QQtRLIYTfT3wgWp6+KYQwetTIEEJJSXHWY6P7ROtPP0vzpz7i8ENDCKWln4uqJv1c0a3lfXpHtx51xOF+mQCgbaWqqsLH2ZOeASwzhAqGVMSOPbrjXbetu+SH6390VSxjFum8gw4MISTfWbJJn8xoeaxI0ZVXfHT+v0aHjO1OO3WbNjK9YTldt2qAR+zII0KYUPfL+8LH17NFF0o1PPGX6FxHa+YzSMu6ni0aR5R15dt2zBG38VUc3Du3rHtBWfe6X96XWFDZMPWJT15VLK/dqaesH3N9w+SpHe+4pfk84/UTH4m2PPOTcxqmPrHzZE/xg/fvLCd5Wtq9Ha4bk7f/ftEnQdFCHG7uhuZDekII/1dxQOtnMgAA2LLCEcNDCHXj7m0a5xNPNDz6eGhpFE0IoeDswQVDKpJVVesuuTx9TVTe4YeGaKzIx0vis+c2zZTQ7NREuy8NiAYOFY4Yvk3VEZ89t2bEyCjAtvKB0dmYpvEwH1/Plj+gaYRM9qf9bMexXVn36LU0TJoSvfZUbV3DI4+GEDKvtWsr0cmxqOKa7Z1E1kQIUX0VDKlIN0/6DukJ6LrMnBb96fTYwyGE6FLA9Ap34O9kp8ce3nmbJ/0fzgXDov1GC2HY4tIWh/Q8+o3e0ZCeZWvq3v0wezaP4/dvsyks4onkyur1byyv7l3Wde+uHWJ5LbdZbUNjdU395lbStaSwqCA/a2F1TV1tQ3zjP+0UxLqWtPA31PKqTS6KLSstbn6frVwVALBljTNmrRt1eeaSjuNuL/zOefXjJ0QfhVl0xej6CROjYin83oUtrqTDz29qnDGrcfqM+l9PjD7sJf+E40MIyaqqmuEj2p12amrN2mi4fOYxd8YBUV7x/9yVWPFu/oD+W7/N8UWLoyP13NLS9qNGbvlFFX0831dmdKWvZ2t32qnRlXJZ8xlERdH4179l7Z/N3Vp4/ndjxx7d/tJ/Xz/m+nWX/LD2+p8WDh9ae+vYaCMLzjt369+XLT/vxuasOHPdJT9MLKiMz56bdVomuXLlhycOjD7YNNonTW/ixzNG1N0xrn7CxOhDVKO5swuGVKQnCYj6LVlVFX2qUvQBQcX/c9cOOflT/OD9O9W1dls6uP/4/Ke/Wz45e1oc0jPyqM+fdkCn6NYv3P961q1FS975WUWf808/rDWbsrzqo59PfGHm6yuq1tRmLi/tXHTiF7p//5yjynt2y1z+9Ox3Rt/59JbXedJhZZedd+wxfZouzHvoqddvf+TF9K3lvbr9+Rffar4ZJ/3gocwl8/73wuZJc+nYp597dXn6x8vPO270ucf4fQKAbZWsqoqmb848vM4r7xMN2gkhREftIYROjz28uUPPnKL2JRMfWDOoYv2Y6/NPOC6vvE9OUftOjz287uprG6fPSH8qaMGQio533LK5g8WtP67N3OaCIRVFzaYwbv6ios8dihIrOprPvJ4t+jyfEELzGQsSCyqzrljLzI+sW/NPPSV27NGFFwxLrVlbe+vYZFVVunk6PT11m05kbfl5M4ux6IrRtbeOXXf1tZ2f2nRu2/bto4/fSS/I61teOPS8aLqCEELji7OTVVWp6uqcou7RFW7tvj4kcwVRs23489Pty/sk33o7WVXV+PzMzz4/iq4YvfOf59mkRc8enHxnSfo/HJr+lkilNvnU0Xgy9Y1H38i6vO3Q0vb/GH5ILDcnnkx9acL816o2OdUTW7u2ZNHCEMKfb/lWVplspXgieffj8zKDpEUXnnH4fww9Pn0OZ/Jzb3xi9kTO6t/75pEDiwryK5euPv1Hv8u8af5D/5p1Uqj5ah/4z6+dfGSvrA0+6Dv3Zi7Z7tcOAHusVG1d5mzUaRsnBY4nkitXNs6ZFys/OO+ggzY5SxNPJFeuDO3bbzLnQTTMZtOFqdq6xhdm5e27z9asIWtVzacnztzmnK5dWwiJaLXNX9Tee6efPbm6OtTVbfLUHz8q825b3j9NK8k6sMvYpFRtXXLp0njlovxjjsp6IdGaW97+rXvezO3cuPEtzeacXL4i+d7K6Exa9q6OJxKLF0ezKTTt8MzVprfk4x2VXL7i054wumHSlKzzJAVDKjY3O8VObt2oy7P/QeGu27Z7NNduIPtsT4tDeh4+56BoSM9Vf1+W1Tw5jRs6vtV0amjYf0959q5/aX5p2ZZV19R99Ue/yzrD06IHnnxl6szFD/3X4G0NjD8+/0YI4c7Rgw7q3iXrpvnvrEqfC4o8M/edrPs8/o9FWdmzeMWHmT+Wdi7SPACwrXKK2ucUbfEoNpYXjZvf3E2b7aVNn6Xlf6pvaQ1bXtXWb/OWX3gLodXSo7b8XJ/4EZk5Re3zyvs0n6LtE9e8zc/7SXsyt6x7y6doYnnpzdvce5e5JZ/9h+TklpZ2+PlNu+h/Xx3vuCV9YSEha0qD16vqmg/p+b+KA3p2KgghPPXW2nvnfZC9Qxcvzo03DXGpWlN78c+f3KanjyeSQ2/449Y0T1rzdNnK8vn7S0tiebkXnrHJlGvPv7qixUba8pJZ8zfZS9897VC/SQAAu5mSiQ+0ycR6O0Ysr8MtN3kTW8ie2sbk2b9flHXzuX27frNv1xDCqtr4uX/IPvq//OjS/IxP5gohPPfq8gf//OrWP/2NE2ZULlmdtfC6EQMeveGc5+4e9sB/fu3y844r7VyUvunxG7+xuRkOzurf+51Hvh/9ee7uYdeNGJD5wBDC4/9YFEL4Wr8DMxc+OWuTUUxZkxlsbvnTs9/O/PGrx+3vNwkAYHdSMKSixXNlu5B2pwyMPhuKkHmR23ceX5z1KT17dci/78z9QwjxZOqsRxZmPfLQ0vZjBvYc2OVrF/70T5nLrxk//fhD9t2ai74ql65+4MlXMpeU9+r2vz8+Mz1zWllp8clH9vrXwV+88t5pf3z+jbGXDmpxUrXmykqLzz/9sJ57lWRu28zXV4QQDtnvc5tsw5LVtQ2N6Qvz5i5c2eIK5y5cmX7qeCKZOZlB2N4TUAAA7LTa/vK2eCKxeHG8clH8pZdTq6tDCPFFi9MfppR/6iktjGFrtaLrxmSN8NnTs+e+eR80H9Iz6ZsHb25ITwjhj+f1ieXmnHxkrwvPODyrXrZykM/vnlmQtSSzeTa+WwX5d44e1Hwmt0804PAemT9WramNCuekw8oyuyVzeE/zgT3p5UNOavpM1ayBPReecfjmTkABALArKrpidBte3hafPbf29jszJ7VLS0+Xl46T/AH9ii6/tK0mrMvt1jWaas97mhtCeL2q7kfPLM264Zav9PxCafuwmSE96c/wCSFcPbxfea9uWYGxNYN8Zs7fZFzN5ecdt4WTOdsxZ0AsLzdrw9rF8kIIF1V8MXNh5vCezGE8l593XIvLswb2ZF01BwDArq7w4ovaKnjWnDZ47de/3WLztKhx+oy1X//2mtMGx2fPbZNtKDj3HG9oCCFWUx8fMuGV3IxP3gwhnHRAl4uP+nwIoaY+ft7E17LOZYw4dt/oM3zSdTFxzFlf/P5vMu/z7MIP7p76yg8qmuYPqG1MFuVvspp4Ipk1qqfNR8hULl2d+RSlnYui0zJfPPDzmXd7ctab0UfuZA3g+cE5R2XOqV25dHWUXlkDe444aK9P7+1Z3aO331EAgLRuy9741JtnxPA2ONUTT9SNu2e7T7MkFlSu/fq3C0cM7zDmqlZe9pZb1r1gSIVL3WIlhbETat/PGqzy/tKi2m/0LirIL8rPPWHt8qw+mb92efzUXplXds1ZtWHtF4/IWvXA45sO2X+/oPrXr676w7m9o0vmIiur12fdv+deJVlLWpxgYO+uHbbmorLqmrpfPj4vc8mJX2ia9LBrSfvyXt3SLyo9vCdzYM9Z/XvH8nIzL4ebNf/d8p7dsgb2nHRYmSvcAAB2J4XfOa/1zVMzfMTWn+HZnPrxExJvLO541+2fOF/5lrUfNVL2xEIId44elPXJOVVraq+8d9qdowdFZ3KO+t4DmY+pXLL6xgkzrrnwpOjHVbXxH/z5naz1XtV/3+gauaVrGy6a+lYI4ZYX3ruy377btHEn/eCh5gufu3tYi9fCLVpePfm5N0IIa9bV//aZ+c0niPvK0fulv//OVw65Zvz0jSH3zqpj+uyTObAnuvOgY/dPR87Ts98+//TDsgb2ZF0vtyv+ewYAAJlaO4FbGzVPpHH6jHWXXF4yYXxrzvnklffJLS3dw9/W3BBC15L291zx1awb/vj8G1FFdC1pP/bSQVm3PvDkK39/aUkIIZ5MXTT1rawp4E7uVfKjE/aJbv3Kb5rGad30/LuvZ8yLsHfXDlnrrK6pb80rqVyyevSdT4++8+lrxk9v3jwnHVaWnpMghHD8IZsEWDS8J3MAz9F99s6623OvLo8nklkDe7LWAwDALq1wxPBWrqFu3D1t1Tzp8ll/Q2unlSscPlT2hBDCMX32yRzBHxl959PRZWZDTup9Vv/sQSY/vufv1TV1t7zwXvMp4P6v4oD0FHCZRXT27xfVNiaj75vPN7C5WdRar7Rz0c0jT85cUt6zW+an+jw5683MC+pKOxdFJ5SyZqZevOLDzIE9Jx1W9omz1QEAsAspqDizNQ+Pz577aUybVj9+QitnOGh3+iDZ0+QH5xyV1SEhhHOu/kM8kQwh3DbqK1mf/lm1pnbELX+56bkVWQ9JT/LWfAq499c3PrdsY10cXLbJRYrXjJ9e27DJWaOz+veO/rTmFV54xuEz7xne/Lq47552aPr7yiWr//Dsxg8mqjjxoHSbnXRYWXr5X158O3Ngz6BjfUopAMBuJXbkEa15+Lqrr/2UNqyVa8476KA9/Z3d+F1Lw3iq1tRGw3hiebmP3/iNrME2L1e+W7hvTn337uklI4/6fDTJ26ra+Ll/yB6XcnKvklP22zhvwfDTD828riyEcPHPn7zvx2ekT6HcObqpSrPu1qLSzkXpSQu6lbQ/ovde3Us7HrBP564lLU/E0f+w7rc/svHHzEnbvnREj8y2SadO5n1CCIP7HeSvBgCA3Ub+MUe1ZghNfPbc9OfwtLnEgsr47Lnb/3k+sbx2p50qe5p0LWn/wH9+7cKf/ilz4QNPvvKlI3qcfGSvstLi60YMyJwJIIRQ9O6Kxi5dEkVFIYS9OuTfdHKPEEI8mTrrkYVZz7RXh/z0xW+RY/rsk/XJoc+9uvzLl/zmniu+GuVKdU3dlBmLsyaM3pwTv9A9nUlbYwsTT2fOcL250TvlvbptLqgAANgV5ZZ1b83DP71TPZHa2+8smfjgdj+8DT+AdZd8c7N+PvnIXheecXjWwgt/+qfqmroQwvmnH5Z50VekeOHCkEiEEJ75l/Koam554b3XMmYviDw05MD0J5ymNQ+VqjW15455/KjvPbDfeb886nsPXDN+etbk2m0WfHm5zV9pCKG0c1Fmz2QN70n7zlcO8VcDAACRVG3dp3eqJ9I4fUaIJ+zqtsmeEMLVw/tlDeMJIQy94Y/RIJ/7fnxG1lmO3Hhj8eI3bvlKz56dCkIIL6xYd9Pz72Y9/Kr++57QvWPz54rOL+2oF595MVta5pif0Gx4T5o53AAASEu8Pv+zeJbFi+3qNsueaBhP1sLKJavvfnxeCKFdfqzm4Oy5zPNrago+eD+EsKo2Pmzym1m3puezbtHJR/Z67u5hzWdTaK60c9HYSwe1+KE926fFdOl/WPbJzeZTF5R2Lirv2c1vDwAAkcbnZ34GzxKvXGRXt1n2hBDKSoubf1bP7Y+8OGfhexc/8fYHOe1q981ug2vGT19e9VHzz/BpPqSnxaebevM3rxsxYMvBM/Oe4ZmfvdN6RQX5zc/kHLLf5z6xjrLOCAEAsIdLLH7zs8iel162q7dPTiqV2txtl459OmsKteKOhUsP6pvKzw+pVPGihfk1m3xiT4cOhcv6HhZyNimcp4aWt3h52+Ysr/rojeXVr7xZteaj+iN679WnZ9fPbzrYJvOecxeuTP/YvbTjMX322dbXn7WSEELzsoonkn+aucnv8YDDy8xnAABA2rpRlzdMnvppP0vBkIqO4263t9s4e2obGr98yW+q1tRmLmwsKfmoT3kIIaexsdNrr+XGNzm309C16/oDN07rfFX/fa/sZwwMAACyR/bsSLlbuK2oIP+h/xqctTC/pqbg/fdDCKn8/NIjyrPfierqdqtXRd9veUgPAADsNuKLTDawy2ZPCKG8Z7fmQ246LF2SV1sbQvjLqBObzwHd8a23chobt2ZIDwAA7B5iB/sg+105e0II559+2KEHZ5+0KV648DeD9/9cUezq4f322atTs1srW/yUHgAAgM/elsb2AAAAW6Nh0pR1l/zw036WDjf8v8ILhtnb2yHXLgAAgF3j2L1nDztB9gAAwI4RKz/4s3iWLx5uV8seAADYMfLK++T1Lf90D9xLS3O7dbWrZQ8AAOwwhUPP+3TXP3yonSx7AACgVeKz57bm4e0Gf+3TzZ6LL9qBr072AADA7iCx4t3k6urtP7Du1rVgSMWntG1FV4zOKWq/3Q9Prq5OrHhX9gAAACH+z1da8/COd9ySW1ra9ofspaWtPdXTutclewAAYPdR/78PtOrxsbySiQ+0+VZ1+uPvW3Oqpw1el+wBAIDdRuP0GSGeaM0a8sr7dLjh/7XhJhU/eH9uWfdWrSKeaJw+Q/YAAABNGqY+0co1FF4wrPjB+9tkYzo99nC7Uwbu8FckewAAYLdS98v7Wr+SdqcM7PLyrNZ8kk9uaWmXmdNixx7d2k2JJ2qv/6m3VfYAAMBGiRZWfVgAACAASURBVAWVbTLXc263rp2fmNThhv+3rfGTW1ra8a7burw4vbXXtkXV89LLyaoqb2vMLgAAgEy1t99ZMvHBtjjWziu8YFjhBcOSy1c0PPp4/YSJWyiQ3NLSwuFD8/ufGDvyiBDLa6vXsu7qa72hsgcAALI1Tp+RXL6iTU62NCVNWff2l41qf9moEEJydXWoq0u+tzKx4t2ckuLYwb1DCKF9+9xuXdv8hWz427TEgkpvqOwBAIAW1IwY2fmJSW141mVjAnXrGoVQG4zb2aJUbd36H13lrWza7XYBAABkSSyorP/1xF36JdT+7BajemQPAABsyfox1yeXr9hVs61yYf34Cd5E2QMAAJ9g7VnfbOWnl+4QydXVNUMv9PbJHgAA2Ip+qKqqGT5i1yqfVG3d2kEVLm+TPQAAsLUap8/YlconnvjoeyM1j+wBAIBtLp/1N9y0C5RPPFEzfETj9BneMtkDAADbrH78hJrhI1K1dTvtFiZXV3943ADNI3sAAGD7NU6fseakr+ycc7slKhcazyN7AACgDSSrqj48cWDDpCk70TbFE/W/emiN5pE9AADQhtZd8sM1pw3eGU77JCoXrjnz7PVjrvemyB4AAGjr3lhQ+eGJA9dfc8OOGu2Tqq1bf80NawZVJBZUejtkDwAAfFrqx0+o7nN43R3jPsszP6nauro7xlX3Obx+/ARvgewBAIDPQu2tYz88ceC6UZfHZ8/9VJ8oPnvuulGXV/c5vPbWsXb7torZBQAA0EoNk6c2TJ6aW1paOHxou9MH5R10UIjltX61qdq6xOvzG6Y+sWHKkyYtaI2cVCplLwAAQHz23PoHf91Wa8s76MB2pw/KK++zfQ/f8LdpiVdeSyx+s622p/D878aOPVr2AAAA7J6M7QEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAACA3Tt7/nHvvas/97mGgoINBQWzzzijsbFxyw+edu217++99/t77z3t1lvtSgAAYOeUk0qlQgiJROL9Xr32XbEi6+YFc+b0PfroFh+ZSqUS+fmxRCKE8GbfvgfOn29vAgAAO6Gmsz0vnXnm5z744NlLL33+N7+pnDv3ufHjlx54YAgh+f3vt/iweDw+52tf+2Dffe1BAABgJ9d0tuejmprikpJmN+aEEEIq1fxhzw8d2v+3v512440Dr746ONsDAADsxJrO9rTQPCG81717i4/ZsGFD/9/+NoRw0NCh9iAAALBrZE+L4rFYi8tn3n9/CGHJAQeU7befPQgAAOyq2bN2zZoeS5as79ix+U2lv/rVe927d5k3z+4DAAB24ex5Z/DgEMKciy7KWj7tF78onzt3n+XLSzp1svsAAIBdNXuqV6/+4nPPhRByDj44c3l9ff2AK69cdMQRdhwAALBrZ8+i730vhDDjm9/s/2//ll64fv36Dw45JC+ZrLnuOjsOAADYhbPn+WHDTpg06dnRo/s98kheXl56+Zxf/arn22+v7tbtuMGD7TgAAGBXkT1X27Sf/GTgr3+9bL/9Trr11uz7vv12COGDnj3fPeGE9LLDQgghfH7ZsldPOKFm1Kj+3/2ufQoAAOy82fPP6dMH/vznIYS3r7yyR8Z5niYNDSGEvi+91HwtxevWHTZr1oLGxiB7AACAnUxOKpWKvqucN6/9t77VedWqf95885cyhvSkLXrllapXXsla2H/YsBDCB3vt9cYtt+x77LH79+kTLa+vr2/Xrl1ubq5dDAAA7BTZM+fPfz7mjDPqCgvzP/ootplPKd3MCnJCCG/27Xvg/PnpZTPPPffEP/zhpZNPPvJvf7OLAQCAnSJ7onrZkJ/fUFiYdY91xcV7LVu22fM2LWXPsv3267FkSSIvLy8et4sBAIAdq+nEzj8HDNjcPeKFhZ//+EK45uYfc0xJVdWKL33pwIyFb40evc+Pfzz7nHNOtIMBAIAdbePYHgAAgN2SKQcAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AACAPUQs+lKVk2NfAMDOoDSV8v9l/Lbwafy27Mkv39keAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAAB8LCeVStkLAADAbszZHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCYWfWmcdod9AQAAu7H8gZftsa89J5VK+Q0AAAB2Yy5yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAZmLRl8Zpd9gXAACwG8sfeNke+9pzUqmU3wAAAGA35iI3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABoJhZ9aZx2h30BAAC7sfyBl+2xrz0nlUr5DQAAAHZjLnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIBmYk1fc3LsCwAA2J2lUnt89uzBuwAAANi9ucgNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAACaiTV9zcmxLwAAYHeWSu3x2bMH7wIAAGD35iI3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABoJhZ9aZx2h30BAAC7sfyBl+2xrz0nlUr5DQAAAHZjLnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIBmYtGXxml32BcAALAbyx942R772nNSqZTfAAAAYDfmIjcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGgm1vQ1J8e+AACA3Vkqtcdnzx68CwAAgN2bi9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAKCZWNPXnBz7AgAAdmep1B6fPXvwLgAAAHZvLnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIBmYk1fc3LsCwAA2J2lUnt89uzBuwAAANi9ucgNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAACayUnZBwAAsCdI7bnH/rE9+cUDAAB7Ahe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHrsAAACQPQAAALIHAABgl8ieab/4RcjJif6s6NGjsbEx696pVCqZm5u+T+af9evW2ZsAAMDOmz0zf/e7mk6dBvznf7598MGzzjprRc+e3Zcvz2/X7h/33pt57/eWLctNpeKx2Lri4qw/H6xYYW8CAAA7oZxUKhVCePWEE/Z7/fU1r7zSY//9oxvmnnba0U8/3dCuXUFDQ/re7y5dum+vXi9WVBw3ZYp9BwAA7BJi0Zf9nnqquKSkOOOGo596KuTkFGzYYB8BAAC7tKaL3IpLSprftqJHDzsIAADYTbKnRd2XLbODAACAXV1sczcsffPNniEs22+/5md8OnzwwbN33x1CyO/W7YuDB3fo0MF+BAAAdrHsqVm7trB//xDCWyNHZmZPrF27EELfOXM+Wriww/r1sXg8hFDdrdurw4Ydff31HYuL7VAAAGBn0/JFbvPGjfv8++9/VFx84uWXZy7//N57h1QqN5HotGZNrLGxdv36V/r167p69ZfvuGPObbfZmwAAwC6TPYfdcUcIYfGkSe3atdvCg4uKig5//vml++8fQiiaO9feBAAAdoHseeGxx97p3Tvk5Lz6/PNHnnLK1qyi7rHHQggHvPCCvQkAAOyENhnbM2PixH7/8i9R/JzQr99WrqLzXnuFEBKxmL0JAADshDY521Ny110hhBcHDz7hnHO2fhVv/uMfIYT3DzjA3gQAAHbe7Hlt5sw5p59+0MsvPzt27LGTJ7d41+rVq5+9++7qVavSSxKJxLN33XXssGEhhOqKivTymY888uxll02//377FwAA2OFyUqlUCCHk5GzuHvG8vNwNG3Jzc9+cP//AL3whhPBhly5vHnNM1yVL9l62rKiuLoTwblnZ5958Mz3/wbL99uuxZEkIIUQrBwAA2HGaBuRM+6//CsnkZsoo50shhBAOPOSQaTffHNav7zR9+jFPPx1CmPvVr3504on5++/fb9iwnIxwevvHP171+9+v/fKXB9rBAADAjvbx2R4AAIDdVK5dAAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAOwZYtGXqpwc+wIAdgalqZT/L+O3hU/jt2VPfvnO9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4A/n979x5b1X0YcPzYvgaMSQKOruYONyXaSkBVWBOSJuDQQuMg8YiIKlYV04Qma7q2gpDIm1qxBtfOljZSaRLMOqk0MGgxUdpGoTzcgduwYXtLm6f5A0KYsFLorFxhaKhfcO27P24gbuAen+tHCvbnIyRjn8c99+eDuF+dc38XAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAzstJpVJGAQAAGMFc7QEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAgIvE0l/O7X/KWAAAwAiWP/fhUfvcc1KplDMAAAAYwdzkBgAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAF4mlv5zb/5SxAACAESx/7sOj9rnnpFIpZwAAADCCuckNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAMNrE0l/O7X/KWAAAwAiWP/fhUfvcc1KplDMAAAAYwdzkBgAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAF4m99zUnx1gAAMBIlkqN+uwZxUMAAACMbG5yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAi8Te+5qTYywA4LKQSvl/GWcLw3K2jGI5qdH9/AEAgBHPTW4AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAgYid2/+UUQAAgBEvf+7Do/a556RSKWcAAAAwgrnJDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9hgCAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsMAQAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDnmnYoAAAEW5JREFUAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAAAMVMwQAACMHolEor29/ZKL4vF4YWFhVnvrPX6i33VySyZf8uepjs5UW1s/GxcU5F5bNMgjTyaTx48fz7S0sLAwHo9HXHnKlClRhqWlpSXTopKSklgsFnH9S6484EcfwO93JMlJpVL+/QMAjBLl5eXbt2+/5KJt27aVl5dntbeTH/14xtqJxwse+tqYuxdd6JaL9Rx+8+wv93Vtre1NJC65wtgliydseHKQR15dXV1ZWZlpaUNDQ2lpad9muP766zOtHPGVc05OTqZFx44du7idMq1fVlZWV1eXVfns2bNn0aJFQ/X7HUnc5AYAwFAa98B9E/ftmvRq07gv3RvSPEEQ5E27oeDhlZNebbrm+Wfzpk8bjoPZs2dPSPNUVVX1bZ7LTX19fUVFRfT1Dx48mKl5kD0AAAzRK8t4fOK+XYVVj+ZNuyGrDWO3zpy4d+dVWzbm9rnfbPDCM6CsrGzt2rWX+ZCuX7++trY2ypqJRGL+/PlOQtkDAMAwGrtk8aTfHMg2ePoa89m51+zblT9n9pAcT3gGFBcX19XVXREDu3z58sbGxvB1kslkWVlZa2ur81D2AAAwXMZXrJ6w4ckgljfY16bXFl29ddPgyyeZTJaXl4dkQHNz8wBmC/hzWbp0aSLD25/SFixY0Nzc7DyUPQAADJf8ObMLVn5tyHYXy5tQ8+Qg73arqKior6/PtLShoSE+pHfTDbfW1taysrJkMnnJpdXV1SFPFtkDAMAQmFAzBNd5/uQV6rVFV9duHvDmGzZsWL9+faall/k0Bpk0NzcvWLDg4p+Hz9nA+zVtCAAAGETzfD98urbe4yc6N25KnWzr3rErCILceDx/9m15f/1X477ydznjCzJtlTfthoHN7dbY2Lhq1apMS6+IaQwyqa+vr66u7nv8jY2Npm6L2tKGAACAARszvyzTolRHZ3vlY6dmze3atDXdPEEQ9CYS3Tt2dax7+vQdd5799f6woPqXb2d7MIlEYunSpZmWXkHTGGRSWVm5Z8+eKE8W2QMAwNAYu2RxyBWbM1/+atemrZmW9iYSZ1Y8GFI+sVtn5oReR/qAfmczu7KmMchk0aJFLS0tyWRyxowZpm6TPQAADLtxK76YaVH3CzvPHWjqdw/t/7Am1dGZaWn+Z+ZEP5jw2cyuuGkMQsyaNWvBggWaR/YAAPBhiN06M9OijurvRNlDbyLR8cT3Mi0d8+mo2RM+m9kVOo1BJq2traZuy/pcNQQAAAytVEdnb+jnzPTV89bRzK9VI00Qt3nz5pAMuHKnMSguLs72ks4ANhklXO0BAGCos6etLfrKUe6FCxd+6eOFF164Qodx3rx5DQ0N0devqamZN2+e00/2AADwYUgeeevyOZgHH3zwyh3J0tLSqqqqKGsuW7Zs5cqVzj3ZAwDAhyQ29eNZvB4d5pkGtm/fXl1d/aE99/b29qHd4dq1a8vKysLXKSsr27p1qxNP9gAA8OHJKcpi4ukxdy8Y5MPV1NTMmDEjZIXKysrGxsYouwqf7a2lpaXfPSQiv6kpurq6uuLi4kxLi4uLa2trR8Dc3LIHAIDLUrLn0tkzviD6NZywWaoz7P8DioqK6uvrQ8IgCII77rgjSrQUFhaGLN21a1e/e2hqCnurUklJyQCGORaLNTc3Z3qCe/fuHTFzc8seAAAuv+p57fWM/fC9xyO9GI3H82+/LdPSs/91IOKRxOPxvXv3hq8za9asKHeghVw42rhxYzKZDBuQZPKJJ54ID5iBDXU8Hv/Zz3528c9379594403OhVlDwAAw6XjyfWZFo357NyxSxb3u4drfvHTnPEFGRqi5+zzO6IfzI033rh79+6QFVpbW++5557wbgmC4BOf+ESmRc3Nzffdd1/Ito8//njIR6b2+xadcKWlpTU1NX1/UlVVtXDhQueh7AEAYBidO9DUezLjXNUTnvpe4WNhH5hzzfPP5pZMzrQ0+qWeCxYuXBg+71l9fX1FRUX4TqZNmxayNGSChNra2srKypBt77///kEO+MqVKx966KELEbVmzRonoewBAGDYnd2Z+QJLLG/cl+6d9N/7xz1w34UrP3nTp42vWH3Vlo2TXn8pduvMkD13/WjzAI6n33nP1q9fv2HDhpAV+u2iysrKu+66a8OGDQcPHkwmky0tLbW1tatXr16+fHn4hkuWLBn8gK9bt66srKy4uLiurs40BtEZKQAAgiAIli9f3u8L97RUKnXh7+2PVo8p+2zIRZvcksmFVY8GQTBhw5NZ1NSv95870BTlNrmL1dXVzZw5M+Rms1WrVt10002lpaWXXFpYWFhVVRV+3aa+vj78M1IvtmzZsvD5EqK+fI/F9u3b53TNlqs9AAAMyrsPfDXilGsR9Z5sO7Ni4J8xGovF+p3YbenSpSEzTa9ZsyZ882wVFxdv3LjRqSJ7AAC4UvUcOtz+2ONDtrtkzx/uWjzIffQ7sVtra+uMGTMyTW8Qi8UuOW3agD3zzDNDcqkH2QMAwJ9N16atf1z5yOCv+fSebDu98J7eofjEzygTuy1YsCBT+ZSWlh47dmxIrvns3r3bfGuyBwCAkaB7x65Tn5rTe/zEgPdw9tf7T33ytp5Dh4fqkKJM7Pb44xmvU02ZMqW5uTnkY3z6VVxc3NDQoHlkDwAAI0dvInFq1tzOpzb0HH4zi82SPcnfvtJe+dhg3s+TSb8Tu1VWVu7ZsyfT0ng8/sorr2zbti3byz4zZsxoaGj43e9+l2niBGQPAABXsI51T5++a/Gpm2eH90+qozNdOyevn/aHz32ha9PWYTqeurq68Cs2ixYtOnjwYKalsVisvLz86NGj27ZtW7ZsWb8Pt2zZsoaGhjfeeKO0tNQE05ePnL7zDwIAMLIlEon29vZB7mTKlCnpv0S5pS23uDiI5V0ye1Jtbf1sXFCQe21Rv0cej8fDJwxob29PhL5fqN899NXS0hIEQVNT04WffOxjH5s8eXJhYWE8Hh/AeKZ3eLEB7HAwoyR7AAAArmBucgMAAGQPAADAlcy7rAAARpHkb1/pOfF74zAK5d9yc27JZNkDAMDI17XlJ907dhmHUWhCzffHjuLscZMbAAAwwrnaAwAwWuXl5X6kOAiCVEdHqu1U1pv3mV066h4KCnIKxr2/Zl5e7keK358FO/3t/7UGPT0Rjzwt0iYXP3r2z3cgm58fpagHGQRBEPS9G633ZFvQ2Rn9txllVvFRyNUeAIDR+kLwI8UTm16c2PTipNdfKnr7yFXbNsduuTn65mPm35nefGLTi+OrvhWps6776KTXXwoKCt7bw+IFE5tezCmalP42dtPfXP3Cc1kdefpP3wQKP+CIx/kBsVtuvmrb5qI335j0+ktX/8cv8ud9ZgCjVHTs0Phv/1PErfo+uzHz78xuTF5uHLvii05v2QMAwPtOz57Xdt3UU5+8rfu5n1/9/LN5N0yNvm33jp1t101tu25q+6qKKOv3vHkkeejwhdfx477+ld53EmPvLU9/W/DIqq4f10a/JJJ+6Lbrpg7r9Y2coklXP//sud+8fHr2vFOfvK279rmrtmzMqg/To9Sx7ulxD6yIPqlA+vfSdt3Us9m8F+v07Hnv3vP5wsfWXohJZA8AAO9JtZ06u2NX8tDhscv+dlgfqOsHPxz39a8EQZB3w9TY9Gnt/7hm3L3lQV5eTtGk/Dml3T+uvdxGZuy95d07dnY9/a+9x0+k2k51b/lJx7qnCx5Zle1+0k8tp7Bw2H+VHR1BEOSMH++slj0AAFzqpXntc+MeWJFFEiy5u+jtI0VvHymsWRdxk7N7fxWbPi12y83jVv59x7qnz734n0EQ5H/6jnRdZPXOmfRDF719ZFjHZHzF6u4t2/r+5Nwv9+XPKY1+OSV/1u1Xbds86fWXunfs7Dn6vxG3mtj0YvrZjVmyOPrRpm9Z7Nq0xTt8PsCUBgAAvGfM/DuThw5HX//cgcb2b3wrOH+FIZLOzq5NWwoeWZU/p/T07HlBEHTW/FvBNyti06e9+7kvZHW06c2H27kDjbHSWcmXX33/BfTtn+p9J5H6w7sR99Dz5pH2b3wr6swE551Z8WDPW0eD9JQG2Ww17stfGrN4Ycdj341+u+Bo4GoPAABBEASxW27On1Pa9YMfRt+kt62t9/iJ9N1f0bfq3v7T/DmlyUOH01ckup/7eWz6tN53En3TItKjHz+R/jOsw9L5ZM34itUX3vKUWzJ5bPnnOx77TvSoSI9SVs0TBEHPW0ffe3bZbNjz1tEz9305CILxj37TKf0np7chAAAYzQqf+OfetrbcoqL8OaXtj1Zn9Qb6/Fm3X7i9LeKsBsH5iQ06v3v+vrjOzu4dO5Mvv5b1kZ9/6O4t2yIm0wAOOPnyq12btlyzb1fvO4nekydj06d179h5du+vPpzfSxAEyZdf697yk2yCqefM8vuv2ber60f/7la3C3JSqZRRAAAYJf648pHuC2FTUNB3cuRzBxqzumiTWzI5NvOmC99m1Uu5JZP7fo5Nbsnk7O4B+9MjT77yWpTX94M54KCgIP/2TwVBcO5/fpPV5Zfcksm5xX+R7YWsvu/n6T3x+0ibFxSMmX/n2b2/Sh9e/rzPpM6c6bvhhJrvj73nbtkDAMAoyx5Gk1GePd7bAwAAjHDe2wMAMJpe/GXzOZuMJHmT/3I0P303uQEAACOcm9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAACAy0DMEAAAAP1IJoP8/Cv38P8fzWlGLt0WO4gAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">38<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Przychody </span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w3f h1d"><div class="t m0 xc hf y101 ff7 fs1 fc3 sc0 ls0 ws0">Przychody </div></div><div class="c x78 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4a5 w40 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Przychody ze sp<span class="_ _1"></span>rzedaży usług, tow<span class="_ _1"></span>arów i materia<span class="_ _1"></span>łów, w tym:<span class="ff7"> </span></div></div><div class="c x78 y4a5 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x79 y4a5 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y4a6 w40 h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">sprzedaż towaró<span class="_ _1"></span>w i materiałów<span class="ff9"> </span></div></div><div class="c x78 y4a6 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4a6 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1cc w40 h13"><div class="t m0 x1e h17 y58 ff8 fs1 fc0 sc0 ls0 ws0">sprzedaż produ<span class="_ _1"></span>któw<span class="ff9"> </span></div></div><div class="c x78 y1cc wa h13"><div class="t m0 xc h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y1cc wa h13"><div class="t m0 xc h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4a7 w40 h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">sprzedaż usług<span class="ff9"> </span></div></div><div class="c x78 y4a7 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x79 y4a7 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y4a8 w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">SUMA <span class="ff6">przychodów z<span class="_ _1"></span>e sprzedaży<span class="ff7"> </span></span></div></div><div class="c x78 y4a8 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x79 y4a8 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y4a9 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _1"></span>dy operacy<span class="_ _1"></span>jne<span class="ff1"> </span></div></div><div class="c x78 y4a9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">514<span class="ls0"> </span></div></div><div class="c x79 y4a9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">138<span class="ls0"> </span></div></div><div class="c x1 y4aa w40 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Przychody fi<span class="_ _1"></span>nansowe </div></div><div class="c x78 y4aa wa h14"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">11 257 </div></div><div class="c x79 y4aa wa h14"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">16 993 </div></div><div class="c x1 y3fb w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Udział w zyskach <span class="_ _1"></span>/ (stratach)<span class="_ _1"></span> jednostek wyceni<span class="_ _1"></span>anych metodą praw własno<span class="_ _1"></span>ści<span class="ff1"> </span></div></div><div class="c x78 y3fb wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">29 354 </div></div><div class="c x79 y3fb wa h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">176 960 </div></div><div class="c x1 y4ab w41 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">SUMA przychod<span class="_ _1"></span>ów ogółem z działaln<span class="_ _1"></span>ości <span class="ff7">kontynuowanej<span class="_ _1"></span> </span></div></div><div class="c x78 y4ab wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">72 099 </div></div><div class="c x79 y4ab wd h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">223 268 </div></div><div class="c x1 y4ac w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Przychody z dzia<span class="_ _1"></span>łalności zaniec<span class="_ _1"></span>hanej<span class="ff1"> </span></div></div><div class="c x78 y4ac wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y4ac wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y4ad w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość przychodów ra<span class="_ _1"></span>zem<span class="ff7"> </span></div></div><div class="c x78 y4ad wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">72 099 </div></div><div class="c x79 y4ad wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">223 268 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y4ae ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y4af ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Przychody operacyjne </span></div><div class="t m0 x1 hb y492 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4b0 w3f h1d"><div class="t m0 xc hf y101 ff7 fs1 fc3 sc0 ls0 ws0">Przychody (strukt<span class="_ _1"></span>ura terytorial<span class="_ _1"></span>na) </div></div><div class="c x78 y4b0 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4b0 wa h1d"><div class="t m0 x1d hf yef ff7 fs1 fc3 sc0 ls0 ws0">Rok <span class="ff6">zakończony<span class="_ _1"></span><span class="ff7"> </span></span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4b1 w40 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">a) kraj, w tym: </div></div><div class="c x78 y4b1 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x79 y4b1 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y4b2 w40 h14"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- <span class="ff8">od jednost<span class="_ _1"></span>ek powiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y4b2 wa h14"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">30 850 </div></div><div class="c x79 y4b2 wa h14"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">29 059 </div></div><div class="c x1 y4b3 w40 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">b) zagranica, w ty<span class="_ _1"></span>m: </div></div><div class="c x78 y4b3 wa h13"><div class="t m0 x1a hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x79 y4b3 wa h13"><div class="t m0 x1a hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x1 y4b4 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- <span class="ff8">od jednost<span class="_ _1"></span>ek powiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y4b4 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4b4 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b5 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Przychody netto <span class="_ _1"></span>ze sprzedaży produ<span class="_ _1"></span>któw razem<span class="ff7"> </span></div></div><div class="c x78 y4b5 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c x79 y4b5 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c x1 y4b6 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- <span class="ff8">od jednost<span class="_ _1"></span>ek powiązanych<span class="ff9"> </span></span></div></div><div class="c x78 y4b6 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">30 850 </div></div><div class="c x79 y4b6 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">29 059 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4b7 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4b8 ff5 fs0 fc0 sc0 ls0 ws0">Głównym <span class="_ _c"></span>celem <span class="_ _c"></span>istnienia <span class="_ _c"></span>i <span class="_ _c"></span>funkcjonow<span class="_ _2"></span>ania <span class="_ _2"></span>Spółki <span class="_ _d"></span>jest <span class="_ _2"></span>realizacja <span class="_ _d"></span>in<span class="_ _1"></span>westycji <span class="_ _c"></span>deweloperskich, <span class="_ _c"></span>poprzez <span class="_ _c"></span>posiadaną <span class="_ _c"></span>strukturę <span class="_ _c"></span>s<span class="_ _2"></span>półek<span class="_ _2"></span><span class="ff1"> <span class="_ _c"></span>celowych </span></div><div class="t m0 x1 h2 y4b9 ff5 fs0 fc0 sc0 ls0 ws0">powołanych <span class="_ _6"></span>do re<span class="_ _1"></span>alizacji <span class="_ _6"></span>poszczególnych <span class="_ _6"></span>projektów <span class="_ _1"></span>deweloperskich, <span class="_ _6"></span>a <span class="_ _1"></span>także <span class="_ _6"></span>nadzór <span class="_ _1"></span>nad <span class="_ _6"></span>nimi <span class="_ _1"></span>oraz <span class="_ _6"></span>ic<span class="_ _2"></span>h <span class="_ _6"></span>obsługa: <span class="_ _6"></span>organizacyjna<span class="_ _2"></span><span class="ff1">, ad<span class="_ _1"></span>ministracyjna </span></div><div class="t m0 x1 h2 y4ba ff5 fs0 fc0 sc0 ls0 ws0">i doradcza. <span class="_ _2"></span>W <span class="_ _2"></span>związku z <span class="_ _2"></span>tym, <span class="_ _2"></span>Spółka jako <span class="_ _c"></span>jednostka dominująca, <span class="_ _2"></span>pełni w <span class="_ _2"></span>Grupie Kapitałowej <span class="_ _2"></span>Lokum <span class="_ _2"></span>Deweloper S.<span class="_ _2"></span>A. rolę <span class="_ _2"></span>spółki holdingowej </div><div class="t m0 x1 h2 y4bb ff5 fs0 fc0 sc0 ls0 ws0">sprawującej <span class="_ _d"></span>nadzór <span class="_ _e"></span>i <span class="_ _e"></span>obejmującej <span class="_ _d"></span>pełną <span class="_ _e"></span>obsługą <span class="_ _d"></span>o<span class="_ _2"></span>rganizacyjną, <span class="_ _d"></span>prawną <span class="_ _e"></span>i <span class="_ _d"></span>techniczną <span class="_ _e"></span>na <span class="_ _e"></span>rzecz <span class="_ _e"></span>spółek <span class="_ _e"></span>zależ<span class="_ _2"></span><span class="ff1">nych. <span class="_ _e"></span>Ponad <span class="_ _d"></span><span class="ls8">96</span></span>% <span class="_ _e"> </span>przychodów<span class="ff1"> </span></div><div class="t m0 x1 h2 y4bc ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">podstawowej działalności operacyjnej pochodzi od jednostek zależnych (w 20<span class="_ _2"></span></span>23 roku ponad 96%). </div><div class="t m0 x1 h2 y4bd ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"></span>nie <span class="_ _e"></span>wyodrębniła, <span class="_ _e"></span>jak <span class="_ _e"> </span>dotąd, <span class="_ _e"> </span>segmentów <span class="_ _e"></span>geograficznych <span class="_ _e"></span>lub <span class="_ _e"></span>branżowych <span class="_ _e"> </span>z <span class="_ _e"> </span>uwagi <span class="_ _f"> </span>na <span class="_ _d"></span>fakt, <span class="_ _e"> </span>iż <span class="_ _e"> </span>Lo<span class="_ _2"></span>kum <span class="_ _d"></span>Deweloper <span class="_ _e"> </span>S.A. <span class="_ _e"> </span>w <span class="_ _f"> </span>20<span class="_ _2"></span><span class="ff1">24 <span class="_ _e"> </span>roku </span></div><div class="t m0 x1 h2 y4be ff5 fs0 fc0 sc0 ls0 ws0">świadczyła usługi zarządcze przede wszystkim d<span class="_ _1"></span>la <span class="ff1">s</span>półek należących do Grupy Kapitałowej, w związku z tym rynek zb<span class="_ _1"></span>ytu świadczonych usług<span class="_ _1"></span> </div><div class="t m0 x1 h2 y450 ff5 fs0 fc0 sc0 ls0 ws0">ogranicza się do terytorium Rzeczpospolite<span class="_ _1"></span>j Polskiej i jednej branży.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y4bf ff5 fs0 fc0 sc0 ls0 ws0">Całość przychodów Spółki jest rozpoznawana w danym momencie.<span class="ff1"> </span></div><div class="t m0 x1 h2 y4c0 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">39<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Koszty operacyjne </span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w3f h1d"><div class="t m0 xc hf y101 ff6 fs1 fc3 sc0 ls0 ws0">Koszty operac<span class="_ _1"></span>yjne według rodzaj<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c x78 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4a5 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x78 y4a5 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 656 </div></div><div class="c x79 y4a5 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 669 </div></div><div class="c x1 y4a6 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zużycie mater<span class="_ _1"></span>iałów i ener<span class="_ _1"></span>gii<span class="ff1"> </span></div></div><div class="c x78 y4a6 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">809<span class="ls0"> </span></div></div><div class="c x79 y4a6 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">684<span class="ls0"> </span></div></div><div class="c x1 y1cc w40 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Usługi obce<span class="ff1"> </span></div></div><div class="c x78 y1cc wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">5 440 </div></div><div class="c x79 y1cc wa h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">4 653 </div></div><div class="c x1 y4a7 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Podatki i<span class="_ _1"></span> opłaty<span class="ff1"> </span></div></div><div class="c x78 y4a7 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">256<span class="ls0"> </span></div></div><div class="c x79 y4a7 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">260<span class="ls0"> </span></div></div><div class="c x1 y4a8 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wynagrodzenia </div></div><div class="c x78 y4a8 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 257 </div></div><div class="c x79 y4a8 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 616 </div></div><div class="c x1 y4a9 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _1"></span> społeczne i inne<span class="_ _1"></span> świadczenia<span class="ff1"> </span></div></div><div class="c x78 y4a9 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 276 </div></div><div class="c x79 y4a9 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 101 </div></div><div class="c x1 y4aa w40 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> rodzajowe<span class="ff1"> </span></div></div><div class="c x78 y4aa wa h14"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 364 </div></div><div class="c x79 y4aa wa h14"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 994 </div></div><div class="c x1 y3fb w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Koszty według rod<span class="_ _1"></span>zaju razem<span class="ff7"> </span></div></div><div class="c x78 y3fb wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">33 058 </div></div><div class="c x79 y3fb wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 977 </div></div><div class="c x1 y4ab w40 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Koszt wytworzeni<span class="_ _1"></span>a produktó<span class="_ _1"></span>w na własne potrzeby<span class="_ _1"></span> jednostki ( <span class="ff1">- ) </span></div></div><div class="c x78 y4ab wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4ab wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4ac w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedaży ( <span class="ff1">- )<span class="_ _1"></span> </span></div></div><div class="c x78 y4ac wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4ac wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4ad w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ogólnego zar<span class="_ _1"></span>ządu ( <span class="ff1">- ) </span></div></div><div class="c x78 y4ad wa h13"><div class="t m0 x20 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(4 053) </div></div><div class="c x79 y4ad wa h13"><div class="t m0 x20 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(3 748) </div></div><div class="c x1 y4c1 w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Koszty sprzedan<span class="_ _1"></span>ych <span class="ff6">usług, towarów i<span class="_ _1"></span> materiałów<span class="ff7"> </span></span></div></div><div class="c x78 y4c1 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">29 005 </div></div><div class="c x79 y4c1 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">27 229 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4c2 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y4c3 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y268 w3f h1d"><div class="t m0 xc hf y101 ff7 fs1 fc3 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x78 y268 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y268 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4c4 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Amortyzacja warto<span class="_ _1"></span>ści niemate<span class="_ _1"></span>rialnych i prawnyc<span class="_ _1"></span>h<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c x78 y4c4 wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c x79 y4c4 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x1 y4c5 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Amortyzacja śro<span class="_ _1"></span>dków trwałych<span class="ff1"> </span></div></div><div class="c x78 y4c5 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 654 </div></div><div class="c x79 y4c5 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 648 </div></div><div class="c x1 y4c6 w41 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Amortyzacja raze<span class="_ _1"></span>m </div></div><div class="c x78 y4c6 wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 656 </div></div><div class="c x79 y4c6 wd h13"><div class="t m0 x18 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">1 669 </div></div><div class="c x1 y1b5 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">w tym: </div></div><div class="c x78 y1b5 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y1b5 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4c7 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedany<span class="_ _1"></span>ch usług, towarów i <span class="_ _1"></span>materiałów<span class="ff1"> </span></div></div><div class="c x78 y4c7 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 656 </div></div><div class="c x79 y4c7 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 669 </div></div><div class="c x1 y4c8 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedaży<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x78 y4c8 wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y4c8 wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y1e4 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ogólnego zar<span class="_ _1"></span>ządu<span class="ff1"> </span></div></div><div class="c x78 y1e4 wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y1e4 wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y37d ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y228 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y249 w3f h1c"><div class="t m0 xc hf y4c9 ff6 fs1 fc3 sc0 ls0 ws0">Koszty świadcz<span class="_ _1"></span>eń pracowniczych<span class="ff7"> </span></div></div><div class="c x78 y249 wa h1c"><div class="t m0 x1d hf y402 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y249 wa h1c"><div class="t m0 x1d hf y402 ff7 fs1 fc3 sc0 ls0 ws0">Rok <span class="ff6">zakończony<span class="_ _1"></span><span class="ff7"> </span></span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 ya5 w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Wynagrodzenia </div></div><div class="c x78 ya5 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">15 918 </div></div><div class="c x79 ya5 wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">15 277 </div></div><div class="c x1 y44f w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wycena programu mot<span class="_ _1"></span>ywacyjnego </div></div><div class="c x78 y44f wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x79 y44f wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 339 </div></div><div class="c x1 y305 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ubezpiec<span class="_ _1"></span>zeń społecznych<span class="ff1"> </span></div></div><div class="c x78 y305 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 003 </div></div><div class="c x79 y305 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 890 </div></div><div class="c x1 y450 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> świadczeń praco<span class="_ _1"></span>wniczych<span class="ff1"> </span></div></div><div class="c x78 y450 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">273<span class="ls0"> </span></div></div><div class="c x79 y450 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">211<span class="ls0"> </span></div></div><div class="c x1 y4ca w41 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Koszty świadcz<span class="_ _1"></span>eń pracowniczych ra<span class="_ _1"></span>zem<span class="ff7"> </span></div></div><div class="c x78 y4ca wd h14"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">21 533 </div></div><div class="c x79 y4ca wd h14"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">20 717 </div></div><div class="c x1 y1f0 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">w tym: </div></div><div class="c x78 y1f0 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y1f0 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4cb w40 h13"><div class="t m0 x1e h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedany<span class="_ _1"></span>ch usług, towarów i <span class="_ _1"></span>materiałów<span class="ff1"> </span></div></div><div class="c x78 y4cb wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 593 </div></div><div class="c x79 y4cb wa h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">17 789 </div></div><div class="c x1 y4cc w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty sprzedaży<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x78 y4cc wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x79 y4cc wa h13"><div class="t m0 x1a h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y50 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ogólnego zar<span class="_ _1"></span>ządu<span class="ff1"> </span></div></div><div class="c x78 y50 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 940 </div></div><div class="c x79 y50 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 928 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4cd ff1 fs5 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">40<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Pozostałe przychody operacyjne<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w3f h1d"><div class="t m0 xc hf y101 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe pr<span class="_ _1"></span>zychody operacyjne<span class="ff7"> </span></div></div><div class="c x78 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls7 ws0">31 <span class="ls0">grudnia 2023<span class="_ _1"></span> </span></div></div><div class="c x1 y4a5 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zysk ze zbyci<span class="_ _1"></span>a majątku trwałego<span class="ff1"> </span></div></div><div class="c x78 y4a5 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">444<span class="ls0"> </span></div></div><div class="c x79 y4a5 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">137<span class="ls0"> </span></div></div><div class="c x1 y4a6 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Uzyskane kar<span class="_ _1"></span>y, grzywny i odszkodo<span class="_ _1"></span>wania </div></div><div class="c x78 y4a6 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x79 y4a6 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1cc w40 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x78 y1cc wa h13"><div class="t m0 x14 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">60<span class="ls0"> </span></div></div><div class="c x79 y1cc wa h13"><div class="t m0 x1a h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 </div></div><div class="c x1 y4a7 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Pozostałe pr<span class="_ _1"></span>zychody operacyjne <span class="_ _1"></span>razem<span class="ff7"> </span></div></div><div class="c x78 y4a7 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">514<span class="ls0"> </span></div></div><div class="c x79 y4a7 wd h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">138<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y4ce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 yba ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Pozostałe koszty operacyjne<span class="ff1"> </span></span></div><div class="t m0 x1 hb y4cf ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2d5 w3f h1d"><div class="t m0 xc hf y101 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe kos<span class="_ _1"></span>zty operacyjne<span class="ff7"> </span></div></div><div class="c x78 y2d5 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y2d5 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y2d w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Darowizny </div></div><div class="c x78 y2d wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">74<span class="ls0"> </span></div></div><div class="c x79 y2d wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x1 y1ac w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Koszty ubezpiec<span class="_ _1"></span>zeń<span class="ff1"> </span></div></div><div class="c x78 y1ac wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">16<span class="ls0"> </span></div></div><div class="c x79 y1ac wa h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">7 </div></div><div class="c x1 y4d0 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x78 y4d0 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c x79 y4d0 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4d1 w41 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _1"></span>zty operacyjne raze<span class="_ _1"></span>m<span class="ff7"> </span></div></div><div class="c x78 y4d1 wd h13"><div class="t m0 x13 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">104<span class="ls0"> </span></div></div><div class="c x79 y4d1 wd h13"><div class="t m0 x14 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4d2 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y4d3 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Przychody finansowe </span></div><div class="t m0 x1 hb y4d4 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y7f w3f h29"><div class="t m0 xc hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">Przychody finanso<span class="_ _1"></span>we </div></div><div class="c x78 y7f wa h29"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y7f wa h29"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4d5 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odsetki<span class="_ _1"></span>, w tym: </div></div><div class="c x78 y4d5 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">11 097 </div></div><div class="c x79 y4d5 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">16 884 </div></div><div class="c x1 y4d6 w40 h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od udziel<span class="_ _1"></span>onych pożyczek<span class="ff9"> </span></div></div><div class="c x78 y4d6 wa h13"><div class="t m0 x18 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">9 448 </div></div><div class="c x79 y4d6 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">15 973 </div></div><div class="c x1 y4d7 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">od jedno<span class="_ _1"></span>stek uczestnictwa w f<span class="_ _1"></span>unduszach inwest<span class="_ _1"></span>ycyjnych </div></div><div class="c x78 y4d7 wa h13"><div class="t m0 x18 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">1 445 </div></div><div class="c x79 y4d7 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">700<span class="ls0"> </span></div></div><div class="c x1 y4d8 w40 h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od środk<span class="_ _1"></span>ów pieniężnych<span class="ff9"> </span></div></div><div class="c x78 y4d8 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">204<span class="ls0"> </span></div></div><div class="c x79 y4d8 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">199<span class="ls0"> </span></div></div><div class="c x1 y41 w40 h13"><div class="t m0 x1e h17 y58 ff8 fs1 fc0 sc0 ls0 ws0">wykup ob<span class="_ _1"></span>ligacji poniżej no<span class="_ _1"></span>minału<span class="ff9"> </span></div></div><div class="c x78 y41 wa h13"><div class="t m0 xc h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y41 wa h13"><div class="t m0 x14 h17 y58 ff9 fs1 fc0 sc0 ls7 ws0">12<span class="ls0"> </span></div></div><div class="c x1 y4d9 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _1"></span>dy finansowe<span class="ff1"> </span></div></div><div class="c x78 y4d9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">160<span class="ls0"> </span></div></div><div class="c x79 y4d9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">109<span class="ls0"> </span></div></div><div class="c x1 y4da w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Przychody finanso<span class="_ _1"></span>we razem </div></div><div class="c x78 y4da wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">11 257 </div></div><div class="c x79 y4da wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">16 993 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y1bf ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4db ff5 fs0 fc0 sc0 ls0 ws0">Odsetki od udzielonych pożyczek i oblig<span class="_ _1"></span>acji stanowią przychód z aktywów finansowych wycenianych według<span class="_ _2"></span><span class="ff1"> zamortyzowanego kosztu. </span></div><div class="t m0 x1 h2 y4dc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22f ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABFIAAAYUCAIAAABCRrsFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzde5xUZeH48Wd3ZtllgQUWN5VFNAVZvJCKeEFJvGBqEKbm1/wqKpY/KhRNK9PIW5mZhqKlaWFi8jWzlEBNSUVRFBE1bywXL8hFbGWBFXZZdy6/Pw4Ow+yCwK5ye79fvF7snpk5c+bMROfjOc8zeel0OgAAbKlSCxbm77RTiMfsio2WSKYWL87vUr7538Ql1aGuLq+0NK+49Ya84yGELWGz2ZbE7QIAYLOof2jCivN/WDh4YNtbRzV5oLzi/IsapkyNfo31rGj7yyvjfXpnjoyXHto/+7Erhl9UP35iQb++JWPHhHgs+rXtLb8tPHFQZp3Rwo7PT87vUh6tIYSQc58QQs3pZ0XP22n+nCa3OfNrrGdFwaEHFf/kkszRfGa1OaInXbJL98zPIYRVf75n5cirQwgdX52W36k0s4XRJuU8V0a0VU2+wDW9M33GisuvTM6sjH4t6Ne37S2joqdo/CqKhg4pHHhCfP/9orbckOfNLCwcPLDVSYMLDjm4yZ5J19bV/vqGVWPGZpbkl5W1+8MtmfexsWTlrGUDBmbvky/+M9n89eSXlbUadHzBEf3iX+m1ya8iXVvX8MK0hqenfDLh0VRVVfO3al2fFtkDALB5pJZULx8wMDrUK+jXt2HK1OTMyuUnndZh0sRYRY8mj1brx0/MLytre8uojT0vVPf7O7KPBVNLqjOttZ6D2oK+BzdMnZacWZmcWfnJhEfbT5qYfXQb3WGtx7RuHUVC/fiJDS+9XNilPITwyeP/Xv2k77wbPbxh6rQQQrxiz+yyiu/ZbaNeUWL6jOUnnZYJnoYpUxumTF0+YGCHZ5/IjpNozYnZc1eNGbtqzNhYz4oOj0/YwOct6Nc3v7Q0MXtu/fiJ9eMn5jw2Y9Udf4qaJ1pb/fiJqaqq5MJF68meT/41afUPEx4uOvvMretzG+tZUXT6qa2OOapFTlXlFbdudVT/Vkf1b3PVyNSChZ/8+8lV4+7PpCzbSPZUzp5TsWd3bw8AbJ/q7xmXqqqK9awoGXN7dGam9rob6sdPXPV/97e5amRuIy1YGP0X+pJxd23Cf1lPzqxMVs7K1NQnEx7+zIcU9D247a2jQiJZP/GR2qt/laqqqhv9u+wNW32HxgdeBx5QP35ietmy6NdMXyXefCvep3dIJKPSy+/adU0uff+8jf0v9CsuvzKEUDR0SHQaKnPmp+GFaa2O6t94zcnKWTWnn5OcWZlaUp3Zget/3rbXXxsd2UeBmvPYNdkzdlzIOrvV9tZR0QVs6xE9JGrCrSh7CgcPbD18WJNN3iLyu5QXnX1m0dln5pzHYyP24YbcqbYh9f7y+pw/iVQLDAqqqvoomUzV19dXVX1UX1+fWfjGG2+FEJLJVE3Nx9k/1NR8nEymovus+Zexvj56bHSf6IdoSVXVR9GfZDKVTKaiR+WsJHp4tBk5a4vulvkh+9boITm3AgAtIjr2bfvLK6PD5fwu5cWXXhJCyL5cKpKurVv+jW+FENre8ttNPuhc9X/3Z36uG33bhj4sHis8cVD7f/4t2rB0bd1nP2LvvUIIiZdeDp+OYCno13fNksWLQwj5ZWUbMgBmXVJLqqNj4jZXjYzWE+/Tu/X3zwshfPKP8U0+JFbRIzo3tSHJl3so2ak0emzDlOcab8nqiss69ZHfpXw9Z0KSlbNSVVUF/frml5U1TJm6Ibt0sysaOqTjq9Pa3jrq82uetT5CfXp3eHxCx+cnFw4e6B+KFs6eRCr97Qfn7nPH69l/zn9sXjw/r5nP/cA/xt9+510/ufzK6S+98usbR19+xS9raj5++dXXvj/iR4/9+6mbb729urr6rrH31tR8HP1QVfXRzbfeHpXG90f8qHL26sttp7/0yuVX/DKZTN019t4QwjXX/ubiS0eecc6wl199bdxfH7jsil+M++sDs+bMOe3Mcy+74hfXXPubqS+8OOmJp6KVJJOpCQ//69157z84fsL1N46O1jb8op9Ea6uurq6vrz932AXPv/Bi5rmGX/ST+vr66S+9Ul1dnUymLr505KQnnvJJAoAWtPpwefcvrzlk2WmnTOdk3/Pj7wxLVVUVDR2yaYMWourIREt02L1RB5SZg/h0dfWa7a+uTi1YuObPktU35e+8U/j0SraGl14OIRRfdEF+WVk0WiYxe04IIefquNR787JX9dklUFcXQoj1rFjrWLlizxBCYvbcde7w6uoQQn7XXTbheaPV5pW0a1xE0Was+vM9mT2wftEVboWnnlI05PQQQsML07bkT2nh4IEdn5/c5qqRX/wYpPwu5W1vHdXx+ck5bzTNyp4bXvjgqXk12Ut2bFPwp4G7t8jTl5S0+/UvrwwhnDjohBMHnXDzrbePu++Ba6687Mbrrnnjrcq333nvjbcqFy1eHEKYv2DRZVf8Yth3z4nF8h//95OH9z34scefyKxneU3Ng+MnhBDen79gec3HN153zTVXXnbbHWNGDB+2z14VI4YP+/s//nnu2WfcfstvQwhdu3b595NPz33n3V277jLn7bdfeHFG1y5dXnhxRklJu8xJpFtvuyPTOSccN+ChCY9knqt9SUkUSCGE/7z+xteOOfLvD03wSQKAlpI5wl7raDIeyy8ry6mL+vETo+vEin9yySYeCZWWFl88InOEHZ32KTrrjE1op2wNU6YuPbR/5k/tFddkN1KqqiokkolXXo3SLuqc1JLq1PvzQwgFxxyVvaraG2/OXlVmONC6I2ROCCFnWE5eWVkIIefKqChskpWzVl5xTbQbW3213wY+b/0DD9Y/NGHVn+9ZekDfaLXxr/RqvDHFl14cQlg58uql+x287NhBdTfdmqyctZ6Nj87yFfQ7rOCwQ8O6T09t/gPosrJ2d9/Z9tZRm3e6ufwu5R0eeajtLb/1j0YLZM8LC1dc+9yinIX3DN5jh+LmDgpKJlNH9DuspKTk2l/fGEK4+Xd/mPHKq5f95OL2Je2iK9xCCB06tN9nr4pokM+89+d37VI+45X/JJOpvz7wUAjh2anTMtfFnXzioJmVs994q7JD+/bLa2pCCG+88Vb7kpLM03XpUr5ixYqVK1e+v2Bhl86dQwgPP/LYd4ae+ccx9+y9V8XLr/xneU3N/AWLJj76eAjhrP89LVp/COGhCY8sWLBw3vvz35+/IFrViYNOKClpd/e994UQxt33wMzK2cuWLc+cegIAvni1v75hkx9beMo3Qwi1190YEsloZP96Btyvr9ZWrMg+LC4cPDDzJ37gATmNlFq8+JMJj0ZpF3VO6p13o0vdsuczCCHEelZkrypW3vkzNuPTa/4/e6fdePPSQ/svGzBw1Zix+WVlbW/5bfZsEOt/3tobb15x/g9Xjrw6VVWVX1bW8fnJTZ7xaHVU/07vVrb/x31FQ4ekP1pSe+PNywYMTEyf0eT2pBYsjNaW36k0vv9+UdaGRHJL+7AV9Ovb4dknskdJbU7xWOGJgzq+Oq1xe5O7q9Zz20e1iTPHv52z8LLDOh9S3rb5T5xINNx+513Laz7+ztAzP6paMuIH/+/www4JIZx15rdH/+6Ovz7w0Llnn9GptOMbb1XefOvtB/c58PC+Bw//3nk/ufzKwsLCE44bMPD4Y3vs2f2pp5897tijQwht27QZMXzYucMuKClpd/KJg84ddsGuXXe54AfnZZ7u5BMHXX3tb/76wEP/c8qJJSXtjjnqiOkvvVyxZ/flNTUHH9R71Ojbrr3qZyGEX984erdduxbE48O+e84bb1Uu/GDxLl06n/4/pyxZuvSJp545Z8jp0dqGf++8Yef/cEn10ujW+QsXPfb4E+ZgAIAWsWYy6LVHya+ew7f1WuNe2v/jvuUnnbZqzNiCI/pt2pFofpfyWM+K5MzKlddcG0KIhsFslOhUSV7bNQdI65rSIIQQ696tYcrUhpdezlxNV3DgASGEhueejy5+y57PIGz8lAbR2nKvZ2vqyrdodrVYtz1aHTeg8biU9T9vu7vvjO/ZveGll6PJJDKXIDZ5XB7v0zvep3ebkZet+su4lSOvXnX3X9o2FZaf/PvJEELeDp3qH5oQbV5yZmXilVc3rUI/J8UXj2h94fAt7X8y+Z1KS8aOWXnNtY0Hv/HZ2ZNIpc+d+M6HKxuyFx65a8klh+zcIk9cWFg48rIfrf4lKxi67tLlhuuuzvx65+9vin445OADQwjZN0XBE0KIeimE8Ldxd0XLMzeFEEYMHxZCKClpl/PY6D7R+jPP0vip9+u1TwihrGyHqGoyzxXdWtGje3TrAfv18mECgJaVrqoKn2ZPZgaw7BAqHDww3qd321t+u+L8H6685LJ41izSsW57hBBS781bq0+mNj1WpPjSiz8+67vRIWOrY4/ZqI3MbFhe6QYN8Ijvv18IY+t+f0f49Hq26EKp+kcei851NGc+g4yc69micUQ5V75twhxxa17Fnt3zu5QXdimv+/0dyZmV9RMf+exVxWOtjjlq5cir68dPbHvTDY3nGV817v5oy7O/Oad+4iNbTva0u/vOLeUkT1O7t81VI2Nf3i36JiiaiMN13dB4SE8I4U8Dd2/+TAYAAOtXNHRICKHu1ttXj/NJJOsfeDA0NYomhFB44qDCwQNTVVUrzr8oc01UrNc+IRor8umSxPQZq2dKaHRqotVX+0UDh4qGDtmo6khMn1EzdFgUYBv4wOhszOrxMJ9ez1bQb/UImdxv+9mEY7su5dFrqX9oQvTa07V19fc/EELIvtaupUQnx6KKa7R3kjkTIUT1VTh4YKZ5MnfITEDX8fnJ0Z/2/7gvhBBdCphZ4Wb8TLb/x31bbvNk/odz9pnRfqOJMGxyaZNDeh44uXs0pGf+srpFS3Nn8zj4yy02hUUimVpcvXLOguruXUp3Km0TjzXdZrX1DdU1q9a1ktKSouLCgpyF1TV1tfWJNf9ppzBeWtLEv1ALqta6KLZLWbvG99nAVQEA69cwddqK4RdlL2l766iib5+6aszY6Kswiy8esWrsuKhYir5zTpMraXP9tQ1TpzVMmbrqL+OiL3spOOTgEEKqqqpmyNBWxx6TXrY8Gi6ffcyddUAUa/eHW5ILFxX0O2zDtzkxe250pJ5fVtZ6+LD1v6jiT+f7yo6uzPVsrY49JrpSLmc+g6goGv79ZM7+WdetRWedEe/Tu/UF31s58uoV5/+w9upfFQ05vfbGm6ONLDz1lA1/X9b/vGuac+AJK87/YXJmZWL6jJzTMqnFi5ce2j/6YtNon6x+Ez+dMaLupltXjR0XfYlqNHd24eCBmUkCon5LVVVF36oUfUFQuz/csllO/rS7+84t6lq79R3cf3r+078tn509TQ7pGXbAl47dvX106953vplza/G89349sMdZx+3bnE1ZUPXx9eNeeP7NhVXLarOXl3UoPnTv8u9/84CKrp2yl0+a/t6I0ZPWv87D9+1y4al9Duyx+sK8ex5/c9T9L2Zurdi1079+8z+NN+PwH9yTveTlP57TOGkuuHnSs68vyPx60akHjTjlQJ8nANhYqaqqaPrm7MPrWEWPaNBOCCE6ag8htP/Hfes69Mwrbl0y7q5lAwauHHl1wSEHxSp65BW3bv+P+1ZcfmXDlKmZbwUtHDyw7U03rOtgccOPa7O3uXDwwOJGUxg3flHR9w5FiRUdzWdfzxZ9n08IofGMBcmZlTlXrGXnR86tBcccFe/Tu+jsM9PLltfeeHOqqirTPO0nTdyoE1nrf97sYiy+eETtjTevuPzKDo+vPbdt69bR1+9kFsR6VhSdfmo0XUEIoeHF6amqqnR1dV5xeXSFW6uTBmevIGq2T/41qXVFj9Q776aqqhqee/6Lz4/ii0ds+ed51mrREwel3puX+R8Oq/+VSKfX+tbRRCp98gNzci5v26es9TND9orn5yVS6a+OfeuNqrVO9cSXLy+ZPSuE8K8b/ienTDZQIpn63YMvZwdJk845vtePTj84cw5n/LNzPjN7It84rPt1w/oXFxZUvr/kuEv+mn3TW/d8N+ekUOPV3vXTrx+5/645G9zt27dnL9nk1w4A2610bV32bNQZayYFTiRTixc3vPRyvGLPWLdua52lSSRTixeH1q3XmvMgGmaz9sJ0bV3DC9NinXfekDXkrKrx9MTZ25xXWtpESESrbfyidtop8+ypJdWhrm6tp/70Udl3W//+Wb2SnAO7rE1K19al3n8/UTm74MADcl5ItOamt3/Dnjd7O9dsfFOzOacWLEx9sDg6k5a7qxPJ5Ny50WwKq3d49mozW/LpjkotWPh5Txhd/9CEnPMkhYMHrmt2ii3ciuEX5f4HhVt+u8mjubYBuWd7mhzSc983u0VDei57an5O8+Q1fNL2ndWnhs78xYSnb/nfxpeWrV91Td3XLvlrzhmeJt316GsTn597z88GbWxg/PO5OSGE0SMGdCvvmHPTW+99lDkXFHlixns593nwmdk52TN34dLsX8s6FGseANhYecWt84rXexQbj0Xj5td10zp7ae1nafo/1Te1hvWvasO3ef0vvInQaupR63+uz/yKzLzi1rGKHo2naPvMNW/0837WnszvUt70KZp4LLN563rvsrfki/+SnPyysjbXX7uV/u+r7U03ZC4sJORMafBmVV3jIT1/Grh71/aFIYTH31l++8v/zd2hc+fmJ1YPcalaVnve9Y9u1NMnkqnTr/nnhjRPRuN02cDyeeqVefFY/jnHrzXl2nOvL2yykda/ZNpba+2lM47dxycJAGAbUzLurhaZWG/ziMfa3HCtN7GJ7KltSJ34t9k5N5/Ss/RbPUtDCB/VJk75e+7R/0W9ywqyvpkrhPDs6wvu/tfrG/70vxw7tXLekpyFVw3t98A133z2d2fe9dOvX3TqQWUdijM3PfjLk9c1w8E3Duv+3v3fj/48+7szrxraL/uBIYQHn5kdQvh63z2yFz46ba1RTDmTGaxr+aTp72b/+rWDvuyTBACwLSkcPLDJc2VbkVZH9Y++G4qQfZHbtx+cm/MtPTu2KbjjhC+HEBKp9Dfun5XzyH3KWo/s37V/x6+f86uHs5dfMWbKwXt13pCLvirfX3LXo69lL6nYtdMff3xCZua0LmXtjtx/1+8O+sqlt0/+53Nzbr5gQJOTqjXWpazdWcft23XHkuxte/7NhSGEvXbbYa1tmLektr4hc2HejFmLm1zhjFmLM0+dSKayJzMIm3oCCgCALVbLX96WSCbnzk1Uzk688mp6SXUIITF7bubLlAqOOaqJMWzNVnzVyJwRPtt79tzx8n8bD+l56Ft7rmtITwjhn6f2iOfnHbn/rucc3yunXjZwkM9fn5iZsyS7eda8W4UFo0cMaDyT22fq12uX7F+rltVGhXP4vl2yuyV7eE/jgT2Z5YMPX/2dqjkDe845vte6TkABALA1Kr54RAte3paYPqN21OjsSe0yMtPlZeKkoF/f4osuaKkJ6/I7lUZT7XlP80MIb1bVXfLE+zk33HB0173LWod1DOnJfIdPCOHyIX0rdu2UExgbMsjn+bfWGldz0akHredkzibMGRCP5edsWKt4LIRw7sCvZC/MHt6TPYznolMPanJ5zsCenKvmAADY2hWdd25LBc+yYwctP+m0JpunSQ1Tpi4/6bRlxw5KTJ/RIttQeMo3vaEhhHjNqsTgsa/lZ33zZgjh8N07nnfAl0IINasSp457I+dcxtA+naPv8MnUxbiR3/jK9+/Nvs/Ts/77u4mv/WDg6vkDahtSxQVrrSaRTOWM6mnxETKV7y/JfoqyDsXRaZmv7PGl7Ls9Ou3t6Ct3cgbw/OCbB2TPqV35/pIovXIG9uzXbcfP7+1Zskt3n1EAgIxO8+d87s0zdEgLnOpJJOtuvW2TT7MkZ1YuP+m0oqFD2oy8rJmXveV3KS8cPNClbvGSovghtR/mDFb58P3i2pO7FxcWFBfkH7J8QU6fvLV8QeKYXbOv7Hrpo0+Wf2W/nFX3P3j1IfvfZlb/5fWP/n5K9+iSucji6pU59++6Y0nOkiYnGNiptM2GXFRWXVP3+wdfzl5y6N6rJz0sLWldsWunzIvKDO/JHtjzjcO6x2P52ZfDTXtrUUXXTjkDew7ft4sr3AAAtiVF3z61+c1TM2Tohp/hWZdVY8Ym58xte8uoz5yvfP1aDx8me+IhhNEjBuR8c07VstpLb588esSA6EzOAd+5K/sxlfOW/HLs1CvOOTz69aPaxA/+9V7Oei87rHN0jdz7y+vPnfhOCOGGFz64tG/njdq4w39wT+OFz/7uzCavhZu9oHr8s3NCCMtWrPq/J95qPEHc0b13y/z87aP3umLMlDUh995HB/bYOXtgT3TnAX2+nImcSdPfPeu4fXMG9uRcL7c1/vcMAACyNXcCtxZqnkjDlKkrzr+oZOyY5pzziVX0yC8r287f1vwQQmlJ69su/lrODf98bk5UEaUlrW++YEDOrXc9+tpTr8wLISRS6XMnvpMzBdyRu5ZccsjO0a1H37t6nNa1zy16M2tehJ1K2+Sss7pmVXNeSeW8JSNGTxoxetIVY6Y0bp7D9+2SmZMghHDwXmsFWDS8J3sAT+8eO+Xc7dnXFySSqZyBPTnrAQBgq1Y0dEgz11B3620t1TyZ8ll5TXOnlSsacrrsCSGEA3vsnD2CPzJi9KToMrPBh3f/xmG5g0x+fNtT1TV1N7zwQeMp4P40cPfMFHDZRXTi32bXNqSinxvPN7CuWdSar6xD8XXDjsxeUtG1U/a3+jw67e3sC+rKOhRHJ5RyZqaeu3Bp9sCew/ft8pmz1QEAsBUpHHhCcx6emD7j85g2bdWYsc2c4aDVcQNkz2o/+OYBOR0SQvjm5X9PJFMhhN8OPzrn2z+rltUOveGxa59dmPOQzCRvjaeA+3Blw7Pz19TFnl3WukjxijFTauvXOmv0jcO6R3+a8wrPOb7X87cNaXxd3BnH7pP5uXLekr8/veaLiQYe2i3TZofv2yWz/LEX380e2DOgj28pBQDYpsT33685D19x+ZWf04Y1c82xbt2293d2zU9NDeOpWlYbDeOJx/If/OXJOYNtXq1cVNQ5b1V5eWbJsAO+FE3y9lFt4pS/545LOXLXkqN2WzNvwZDj9sm+riyEcN71j97x4+Mzp1BGj1hdpTl3a1JZh+LMpAWdSlrv133H8rK2u+/cobSk6Yk4Dtu3fNT9a37NnrTtq/vtkt02mdTJvk8IYVDfbv5pAADYZhQceEBzhtAkps/IfA9Pi0vOrExMn7Hp3+cTj7U69hjZs1ppSeu7fvr1c371cPbCux597av77XLk/rt2KWt31dB+2TMBhBCKFy1s6NgxWVwcQtixTcG1R+4SQkik0t+4f1bOM+3YpiBz8VvkwB4753xz6LOvLzji/Htvu/hrUa5U19RNmDo3Z8LodTl07/JMJm2I9Uw8nT3D9bpG71Ts2mldQQUAwNYov0t5cx7++Z3qidSOGl0y7u5NfngLfgHrVvnm5vx+5P67nnN8r5yF5/zq4eqauhDCWcftm33RV6TdrFkhmQwhPPG/FVHV3PDCB29kzV4QuWfwHplvOM1oHCpVy2pPGfngAd+5a7dTf3/Ad+66YsyUnMm1Wyz4YvmNX2kIoaxDcXbP5Azvyfj20Xv5pwEAgEi6tu7zO9UTaZgyNSSSdnXLZE8I4fIhfXOG8YQQTr/mn9Egnzt+fHzOWY78REO7uXNuOLpr1/aFIYQXFq649rlFOQ+/7LDOh5S3bfxc0fmlzfXisy9my8ge8xMaDe/JMIcbAAAZyTff+iKeZe5cu7rFsicaxpOzsHLekt89+HIIoVVBvGbP3LnMC2pqCv/7YQjho9rEmePfzrk1M591k47cf9dnf3dm49kUGivrUHzzBQOa/NKeTdNkuhy2b+7JzcZTF5R1KK7o2smnBwCASMNzz38Bz5KonG1Xt1j2hBC6lLVr/F09o+5/8aVZH5z3yLv/zWtV2zm3Da4YM2VB1ceNv8On8ZCeJp9u4nXfumpov/UHz/O3Dcn+7p3mKy4saHwmZ6/ddvjMOso5IwQAwHYuOfftLyJ7XnnVrt40eel0el23XXDzpJwp1Nq1LXq/W890QUFIp9vNnlVQs9Y39rRpUzS/574hb63Cefz0iiYvb1uXBVUfz1lQ/drbVcs+XrVf9x17dC390tqDbbLvOWPW4syv5WVtD+yx88a+/pyVhBAal1UimXr4+bU+x/16dTGfAQAAGSuGX1Q/fuLn/SyFgwe2vXWUvd3C2VNb33DE+fdWLavNXthQUvJxj4oQQl5DQ/s33shPrHVup760dOUea6Z1vuywzpf2NQYGAADZI3s2p/z13FZcWHDPzwblLCyoqSn88MMQQrqgoGy/itx3orq61ZKPop/XP6QHAAC2GYnZJhvYarMnhFDRtVPjITdt3p8Xq60NITw2/NDGc0C3feedvIaGDRnSAwAA24b4nr7IfmvOnhDCWcftu8+euSdt2s2ade+gL+9QHL98SN+dd2zf6NbKJr+lBwAA4Iu3vrE9AADAhqh/aMKK83/4eT9Lm2t+XnT2mfb2Jsi3CwAAYOs4du+6i50gewAAYPOIV+z5RTzLV3rZ1bIHAAA2j1hFj1jPis/3wL2sLL9TqV0tewAAYLMpOv3Uz3f9Q063k2UPAAA0S2L6jOY8vNWgr3++2XPeuZvx1ckeAADYFiQXLkotqd70A+tOpYWDB35O21Z88Yi84tab/PDUkurkwkWyBwAACIn/vNach7e96Yb8srKWP2QvK2vuqZ7mvS7ZAwAA245Vf7yrWY+Px0rG3dXiW9X+n39rzqmeFnhdsgcAALYZDVOmhkSyOWuIVfRoc83PW3CT2t19Z36X8matIpFsmDJV9gAAAKvVT3ykmWsoOvvMdnff2SIb0/4f97U6qv9mf0WyBwAAtil1v7+j+StpdVT/jq9Oa843+eSXlXV8fnK8T+/mbkoiWXv1r7ytsgcAAKjR9UgAACAASURBVNZIzqxskbme8zuVdnjkoTbX/Hxj4ye/rKztLb/t+OKU5l7bFlXPK6+mqqq8rXG7AAAAstWOGl0y7u6WONaOFZ19ZtHZZ6YWLKx/4MFVY8etp0Dyy8qKhpxecNih8f33C/FYS72WFZdf6Q2VPQAAkKthytTUgoUtcrJlddJ0KW994fDWFw4PIaSWVIe6utQHi5MLF+WVtIvv2T2EEFq3zu9U2uIv5JMnJydnVnpDZQ8AADShZuiwDo881IJnXdYkUKfSKIRaYNzOeqVr61Zecpm3cvVutwsAACBHcmblqr+M26pfQu2vbzCqR/YAAMD6rBx5dWrBwq012ypnrRoz1psoewAA4DMs/8a3mvntpZtFakl1zennePtkDwAAbEA/VFXVDBm6dZVPurZu+YCBLm+TPQAAsKEapkzdmsonkfz4O8M0j+wBAICNLp+V11y7FZRPIlkzZGjDlKneMtkDAAAbbdWYsTVDhqZr67bYLUwtqV56UD/NI3sAAGDTNUyZuuzwo7fMud2SlbOM55E9AADQAlJVVUsP7V//0IQtaJsSyVV/vmeZ5pE9AADQglac/8Nlxw7aEk77JCtnLTvhxJUjr/amyB4AAGjp3phZufTQ/iuvuGZzjfZJ19atvOKaZQMGJmdWejtkDwAAfF5WjRlb3aNX3U23fpFnftK1dXU33Vrdo9eqMWO9BbIHAAC+CLU33rz00P4rhl+UmD7jc32ixPQZK4ZfVN2jV+2NN9vtGytuFwAAQDPVj59YP35ifllZ0ZDTWx03INatW4jHmr/adG1d8s236ic+8smER01a0Bx56XTaXgAAgMT0Gavu/ktLrS3WbY9Wxw2IVfTYtId/8uTk5GtvJOe+3VLbU3TWGfE+vWUPAADAtsnYHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAADYtrNn8qhRIS8v8+fNF19s8jGz//Of7LtN/tWv0um0XQkAAGyZ8qJiSSaTs/v06fnKKzk3T/njH/ude272kkQiUbPjjqXV1dkL61u1CjU1hYWFdigAALClWX225/Vnntlt5synf/Sj2f/5T9XixS9PmjSrV68Qwg63355977emT/+kpCSWTD59/fUL33tv4XvvTb7uug/Kyws/+WTa+efbmwAAwBYob33Xp+XlJWKxeCKRWbCyTZs2tbWTr7yy/xVXZBZ+uGjRjuXly9u3b79smR0KAABsaTZuSoPWdXUhhILdd89euGPnzu9269Z++fIVH39shwIAAFtZ9qTy19xhzuuv56fTIYQv9++fc7dFffqEEBa+/bYdCgAAbB3Z83FNzQvf/GYIYcZJJ2UW/vfTCQ922HHHnPsXnnVWCOHDadPsUAAAYEsTz/7l6dGj00uWxBYs6HPvvYfU18/t2XPvP/whc2ti6dLoh1atWuWspWPXriGE1Lx5digAALBFZ8/BP/5xUX199PMr/fuHkSO7tW9vHwEAANtO9rwydmxq1aoQQsO8eTuOH9/z6KP/069fxaRJG/iFPOlGZ4EAAAC2rOw59NRT1/wycuRTI0ce+YtfvHDaaYc8+GAIIe/T+EmlUvn5aw0Kqlu+PISQX1ZmhwIAAFua9c3kdujllydisX0feyz6NVZSEv1Qu3Jlzj0/mjIlhNCpd287FAAA2Jqyp6ioqLZNmzZ1dclkMoTQYY89ouUfLliQc8+Sxx4LIXTu1s0OBQAAttDsqV6ypPFti+bPb7Nixdy99orFYiGEvQ46KBmLhRAWTJyYfbc5r7++35NPLuzatXSHHTILly1dWldXZ/8CAABbSvaU7rDDwl12yY6fV558smz33WOpVOGECdGSvLy8Kb/4RQhhn+uvX7liRbRw1quvdu/VKz+dnnPWWZnHvnDyyR1KS9/M+s4fAACAzSUvnU5HTRNCSMRi1TvssLBnzy+9/Xb5/PkhhBnHHNN70qTMvdPp9LJOnTouXZqIxT4sL69t1677m29GN819441ue+8d/Tx/t912ib7DJ1o5AADAZs+eDz/4YObdd+e/886eDz+806JFH3buPPOss0JR0X7nn9+hY8fsB6RSqWd+85tOEyZ0f+mlujZt3jj55GR5ec/vfnfHzp0z95nyxz+2vffe5Ucc0f/KK+1iAABgi8geAACAbVW+XQAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAABsH+LRX1V5efYFAGwJytJp/7+MTwufx6dle375zvYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAOBTeel02l4AAAC2Yc72AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAI/Hor4bJN9kXAACwDSvof+F2+9rz0um0TwAAALANc5EbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAAA0Eo/+aph8k30BAADbsIL+F263rz0vnU77BAAAANswF7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAEAj8eivhsk32RcAALANK+h/4Xb72vPS6bRPAAAAsA1zkRsAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAADQSj/5qmHyTfQEAANuwgv4XbrevPS+dTvsEAAAA2zAXuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAQCPx6K+GyTfZFwAAsA0r6H/hdvva89LptE8AAACwDXORGwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAANBKP/mqYfJN9AQAA27CC/hdut689L51O+wQAAADbMBe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAI/Hor4bJN9kXAACwDSvof+F2+9rz0um0TwAAALANc5EbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAAA0El/9d16efQEAANuydHq7z57teBcAAADbNhe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAABAI3lp+wAAALYH6e332D++Pb94AABge+AiNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2WMXAAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAMA2nT2TR40KeXmZP2+++OJ6Hrls6dKQlzf961+3EwEAgK0gexbOm/dh5859L730hZNOeuZ733vtsMNCCHsffPDkn/2s8WOmP/zw2z17digttfsAAICtJns+qKwsrK39sLLykL///au//32vZ5997owzQgi9b7kl5wHPnnFGn4EDOy1e/OKECXYfAACw5ctLp9PrvjEvEYvFE4nMgvr6+sKiolf699//qadqa2uL27SZfsIJfR5+2H4EAAC2WJ8xpUE6Ly/714KCgmf//Ode//63HQcAAGz12TNlzJgQwtu9eq117/z8w886KxaL2XEAAMDWnT2L5s8/9LvfDSEsPuEE+wgAANiqxbN/eXHQoFYff1xUU9Pt9dc/6Nr17ZNPPrSpmdwAAAC2Imud7UkWFqZisdqOHRvi8V3ee6//jTc+//Of20cAAMBWremZ3JLJ5HPf+95X77yzIR6v++ijkvbtG9/HTG4AAMBWoemxPbFY7Kt33DHj8cdjqdQH/frZTQAAwLaWPZHeAwasaNu2x+uvJ5NJewoAANgGsyeE0Lq2tq6oyIzVAADAVp89z1xwwdOjRtXV1WVumP/uu8+cd15BIvHiDTds7Eqfv//+py+8cMqdd9q/AADAZvfplAZ5eSGERCxWvcMOC3v2/NLbb5fPnx9CmHHMMb0nTcp+wJIddmj1ySfRI9uuWNEQj69q3TqEsLJdu50WLlydTLvttsu8eSGE0NR8CQAAAF+k1d/b8+GiRTPvvjv/nXf2fPjh/SdP/rBz58k//WkoKtrv/PNzHvD6//t/Ta+poGCnT39872c/++jee5cfcUR/OxgAANjcmp7AGgAAYJuRbxcAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAA24d49FdVXp59AQBbgrJ02v8v49PC5/Fp2Z5fvrM9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcA+P/t3X1wlfWB6PHnJCeQEFRITRsLWtptEepIVaQCkRU0MoPQwe3SnQXWl9rau7sDvkzafeEKKdjrrrOlKtDdnaXFC9sEx7WuLC/ZQqpYQqouCIbpBZEuUcGbmkuC0rzBSc7940BMCefknLzYkPP5DDN5eV7ynF8ex/Od53l+AUD2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAAA4JxSNRo0CAAAwiLnaAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAXYRjH87sfNJYAADAIJY1/aG0fe2haDTqDAAAAAYxN7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAA0k347MdQyFgAAMBgFo2mffak8RAAAACDm5vcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACgi1DUGAAAQDqIpu97/3A6v3gAACAduMkNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2GAIAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABIKnt2PvFEEAp1/PvVa69dcJuXf/jDjnXe/vzn29rajCMAADBghaLRaBAEbW1thydNGr9v33mLd/3oR9O+8Y2OL082NLSOH/+p3/zmvNX+z2uvfXHSJKMJAAAMQGev9hz4xS/GHDz48ne+c/iNN+pqa1/fsePNCROCILj8n/+589ptX/jCiIaGl4uLX3nuuUOvv75r7doPRowIgmDc5MlvHThgNAEAgAHo7NWeOAtDkczMcCTS8Y2TDQ0jRo7svMr7tbWfvOKKIAh2fve700tKDCgAADDQpDalwXnNEwTBJwsKDCIAAHARZ097hqneAACAwZg9pz788JU/+qMgCPZ+9auJtz9WUxP7JGfCBKMJAAAMQL/zbM/Lq1ZFT5zIPHZsUmlpdmvrkfHjP/nLX1562WUJtn/nc5+76ujRIAjOnD6dlZVlQAEAgIEm3PmLm/7qr7JbW2Of75s+PVi69PMJm+ftI0c+c/RoEARVX/vaVM0DAAAM/OzZt2FDe0tLEARn3n77U5s2jb/ttjemTRu3Y8fQoUO7btnW1vbhvfcGQbDz29+e/g//YCgBAICBKdEE1i8tXTrje9975c47J//7v5+3qL29/eg11/zBoUOv/PSnk7t7/gcAAGCAZk9LS0t4+PDWIUNym5rOW/SrSZOu2bNn/y23XLdzp0EEAAAGskTzU2dnZzfl5uY2N7e1tXX+ftXGjdfs2RMEQXTZMiMIAABcHNlTf+JE12Xvvftu7m9/e+SLX8zMzPyoeZ555uoHHnjzS1/a+7OfXX/rrfH2e7Khobm52fgCAAADJXvyLr/8+JVXdo6ffS++mP+5z2W2tw/dvLnjmy8/8MDU+fMjWVlX798/cebMeDt95Y//eERe3q888wMAAAwA557tCYWCIIhkZtZffvnx8eM/+etfj3r33SAI9hYVTdyxo2Pt9oyMjDjPAp0cOXJEfX3s83fHjLny7beDIAjiPzgEAADw8Tg7gfVv3nvv4Pr1Gf/932O3br1+587ffPrTO//2b4Ps7OsWL+689i+WLIlbMllZ0899WvPII/+vtPSDW26ZboABAIDft0QzuQEAAAwCGYYAAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAASA/h2Ie6UMhYAMBAkB+N+v8yzhb642xJ55fvag8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAM4JRaNRowAAAAxirvYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAEAX4diHMzufNBYAADCIZU1/KG1feygajToDAACAQcxNbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAA0EU49uHMzieNBQAADGJZ0x9K29ceikajzgAAAGAQc5MbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsA2cpipQAAFJlJREFUAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAAB0EY59OLPzSWMBAACDWNb0h9L2tYei0agzAAAAGMTc5AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAAF2Ez34MhYwFAAAMZtFo2mdPGg8BAAAwuLnJDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAughFjQEAAKSDaPq+9w+n84sHAADSgZvcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkjyEAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAYHAKGwIAgPRRV1fX2Nh4wUX5+fm5ubkp7a392PFu18kYPeqC3482NUfr67vZOCcn4xN5vTzySCRy7NixeEtzc3Pz8/OTXHnMmDHJDEtNTU28RaNHjw6Hw0muf8GVe/zTe/D7HUxC0WjUf/8AAGliwYIFGzduvOCi0tLSBQsWpLS3E1d+IW7t5OfnPPAXQ74yu6Nbumo79Obp/9zRsqGsva7ugisMnTtn+JonennkK1asKCkpibe0srKysLCwczN89rOfjbdyku+cQ6FQvEVHjx7t2k7x1i8qKiovL0+pfLZt2zZ79uy++v0OJm5yAwCgL2Xfd/eIHVtGvl6Vfe9dCZonCILMcVfnPLRo5OtVlz3/TOb4cf1xMNu2bUvQPMuXL+/cPANNRUVFcXFx8usfOHAgXvMgewAA6KN3lvn5I3ZsyV2+NHPc1SltGJ40ccT2zZesX5vR6X6z3kucAUVFRcuWLRvgQ7pq1aqysrJk1qyrq5s5c6aTUPYAANCPhs6dM/K1XakGT2dDbp1+2Y4tWdOm9snxJM6AgoKC8vLyi2JgFy5cuHv37sTrRCKRoqKi2tpa56HsAQCgvwwrfnD4mieCcGZv35t+Iu/SDet6Xz6RSGTBggUJMqC6uroHswX8vsybN68uzuNPMbNmzaqurnYeyh4AAPpL1rSpOYv+os92F84cvvqJXt7tVlxcXFFREW9pZWVlfp/eTdffamtri4qKIpHIBZeuWLEiwYtF9gAA0AeGr+6D6zy/8w71E3mXlj3d483XrFmzatWqeEsH+DQG8VRXV8+aNavr9xPP2cBHNW0IAADoRfP8IPF0be3HjjevXRc9Ud+6aUsQBBn5+VlTb8r8/B9kf+sboWE58bbKHHd1z+Z227179+LFi+MtvSimMYinoqJixYoVnY9/9+7dpm5LtqUNAQAAPTZkZlG8RdGm5saSRxumTG9ZtyHWPEEQtNfVtW7a0rTyqZM333b6xZ2Jgup/fTfVg6mrq5s3b168pRfRNAbxlJSUbNu2LZkXi+wBAKBvDJ07J8EVm1Pf/POWdRviLW2vqzt1z/0Jyic8aWIo4XWk83Q7m9nFNY1BPLNnz66pqYlEIhMmTDB1m+wBAKDfZd/zZ/EWtb6w+cyuqm730PjtJdGm5nhLs26ZlvzBJJ7N7KKbxiCBKVOmzJo1S/PIHgAAPg7hSRPjLWpa8XfJ7KG9rq7p8e/HWzrkD5PNnsSzmV2k0xjEU1tba+q2lM9VQwAAQN+KNjW3J/w7M521vXUk/nvVpCaIe/rppxNkwMU7jUFBQUGql3R6sEmacLUHAIC+zp76+uRXTuZeuMQSX/p44YUXLtJhnDFjRmVlZfLrr169esaMGU4/2QMAwMchcvitgXMw999//8U7koWFhcuXL09mzfnz5y9atMi5J3sAAPiYhMd+IYX3o/0808DGjRtXrFjxsb32xsbGvt3hsmXLioqKEq9TVFS0YcMGJ57sAQDg4xPKS2Hi6SFfmdXLH7d69eoJEyYkWKGkpGT37t3J7CrxbG81NTXd7qEu6YeakldeXl5QUBBvaUFBQVlZ2SCYm1v2AAAwIEXaLpw9w3KSv4aTaJbqOPs/T15eXkVFRYIwCILg5ptvTiZacnNzEyzdsmVLt3uoqkr0qNLo0aN7MMzhcLi6ujreC9y+ffugmZtb9gAAMPCqZ9/+uP3w/ceSejOan581+aZ4S0//YleSR5Kfn799+/bE60yZMiWZO9ASXDhau3ZtJBJJNCCRyOOPP544YHo21Pn5+c8991zX72/duvXaa691KsoeAAD6S9MTq+ItGnLr9KFz53S7h8v+499Cw3LiNETb6ec3JX8w11577datWxOsUFtbe+eddybuliAIrrnmmniLqqur77777gTbPvbYYwn+ZGq3j+gkVlhYuHr16s7fWb58+R133OE8lD0AAPSjM7uq2k/Enat6+JPfz3000R/Muez5ZzJGj4q3NPlLPR3uuOOOxPOeVVRUFBcXJ97JuHHjEixNMEFCWVlZSUlJgm2//vWv93LAFy1a9MADD3RE1JIlS5yEsgcAgH53enP8CyzhzOx77xr5y53Z993dceUnc/y4YcUPXrJ+7cj9r4YnTUyw55YfPd2D4+l23rNVq1atWbMmwQrddlFJScntt9++Zs2aAwcORCKRmpqasrKyBx98cOHChYk3nDt3bu8HfOXKlUVFRQUFBeXl5aYxSJ6RAgAgCIJg4cKF3b5xj4lGox2fNy5dMaTo1gQXbTJGj8pdvjQIguFrnkihpl7ceWZXVTK3yXVVXl4+ceLEBDebLV68+Prrry8sLLzg0tzc3OXLlye+blNRUZH4b6R2NX/+/MTzJST79j0c3rFjh9M1Va72AADQKx/e9+dJTrmWpPYT9afu6fnfGA2Hw91O7DZv3rwEM00vWbIk8eapKigoWLt2rVNF9gAAcLFqO3io8dHH+mx3kbYPbp/Ty310O7FbbW3thAkT4k1vEA6HLzhtWo/9+Mc/7pNLPcgeAAB+b1rWbfjtood7f82n/UT9yTvubO+Lv/iZzMRus2bNilc+hYWFR48e7ZNrPlu3bjXfmuwBAGAwaN20peHL09qPHe/xHk6/uLPhupvaDh7qq0NKZmK3xx6Le51qzJgx1dXVCf6MT7cKCgoqKys1j+wBAGDwaK+ra5gyvfnJNW2H3kxhs0hb5L/2NpY82pvneeLpdmK3kpKSbdu2xVuan5+/d+/e0tLSVC/7TJgwobKy8t133403cQKyBwCAi1jTyqdO3j6n4Yapifsn2tQcq50Tnx33wVf/tGXdhn46nvLy8sRXbGbPnn3gwIF4S8Ph8IIFC44cOVJaWjp//vxuf9z8+fMrKyvfeOONwsJCE0wPHKHO8w8CADC41dXVNTY29nInY8aMiX2SzC1tGQUFQTjzgtkTra/vZuOcnIxP5HV75Pn5+YknDGhsbKxL+LxQt3vorKamJgiCqqqqju985jOfGTVqVG5ubn5+fg/GM7bDrnqww96MkuwBAAC4iLnJDQAAkD0AAAAXM09ZAQCkkch/7W07/p5xSENZN96QMXqU7AEAYPBrWf+T1k1bjEMaGr76B0PTOHvc5AYAAAxyrvYAAKSrzMyMKwqCIIg2NUXrG1LevNPs0snuIScnlJP90ZqZmRlXFHw0C3bsy/9bG7S1JXnkMUlt0vWnp/56e7L5uVFK9iCDIAiCznejtZ+oD5qbk/9tJjOreBpytQcAIF3fCF5RMKLqpRFVL43c/2reO4cvKX06fOMNyW8+ZOZtsc1HVL00bPkjSXXWVVeO3P9qkJNzdg9zZo2oeimUNzL2Zfj6L136wrMpHXnsX+cESnzASR7necI33nBJ6dN5b74xcv+rl/7sP7Jm3NKDUco7enDYd/9nklt1fnVDZt6W2pjs2T30nj9zesseAAA+cnLqjPqrxjZcd1Prsz+99PlnMq8em/y2rZs21181tv6qsY2Li5NZv+3Nw5GDhzrex2f/5bfa368beteC2Jc5Dy9u+dey5C+JxH50/VVj+/X6Rihv5KXPP3PmtT0np85ouO6m1rJnL1m/NqU+jI1S08qnsu+7J/lJBWK/l/qrxp5O5Vmsk1NnfHjnn+Q+uqwjJpE9AACcFa1vOL1pS+TgoaHzv9avP6jlH/8l+y+/FQRB5tVjw+PHNX5nSfZdC4LMzFDeyKxpha3/WjbQRmboXQtaN21ueeqH7ceOR+sbWtf/pGnlUzkPL051P7GXFsrN7fdfZVNTEAShYcOc1bIHAIALvTUvezb7vntSSIK5X8l753DeO4dzV69McpPT238eHj8ufOMN2Yv+R9PKp8689HIQBFl/eHOsLlJ6cib2o/PeOdyvYzKs+MHW9aWdv3PmP3dkTStM/nJK1pTJl5Q+PXL/q62bNrcd+XWSW42oein26obMnZP80cZuWWxZt94TPucxpQEAAGcNmXlb5OCh5Nc/s2t3418/Epy7wpCU5uaWdetzHl6cNa3w5NQZQRA0r/6nnL8pDo8f9+FX/zSlo41t3t/O7NodLpwS2fP6R2+gJ3+5/f266AcfJrmHtjcPN/71I8nOTHDOqXvub3vrSBCb0iCVrbK/ee+QOXc0Pfr3yd8umA5c7QEAIAiCIHzjDVnTClv+8V+S36S9vr792PHY3V/Jb9W68d+yphVGDh6KXZFoffan4fHj2t+v65wWSf30Y8dj//p1WJqfWD2s+MGOR54yRo8auuBPmh79u+SjIjZKKTVPEARtbx05++pS2bDtrSOn7v5mEATDlv6NU/p3Tm9DAACQznIf/157fX1GXl7WtMLGpStSeoA+a8rkjtvbkpzVIDg3sUHz35+7L665uXXT5siefSkf+bkf3bq+NMlk6sEBR/a83rJu/WU7trS/X9d+4kR4/LjWTZtPb//5x/N7CYIgsmdf6/qfpBJMbacWfv2yHVtafvS/3erWIRSNRo0CAECa+O2ih1s7wiYnp/PkyGd27U7pok3G6FHhidd3fJlSL2WMHtX579hkjB6V2j1gv3vkkb37knl/35sDDnJysiZ/OQiCM6+8ltLll4zRozIKPpXqhazOz/O0H38vqc1zcobMvO309p/HDi9rxi3RU6c6bzh89Q+G3vkV2QMAQJplD+kkzbPHsz0AAMAg59keAIB0evOXyt/ZZDDJHPXpdH75bnIDAAAGOTe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAAANA2BAAAADdiESCrKyL9/D/P9jskp0/spdwAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">41<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Koszty finansowe </span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w3f h1d"><div class="t m0 xc hf y101 ff7 fs1 fc3 sc0 ls0 ws0">Koszty finansowe<span class="_ _1"></span> </div></div><div class="c x78 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4a4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4a5 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odsetki<span class="_ _1"></span>, w tym: </div></div><div class="c x78 y4a5 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 329 </div></div><div class="c x79 y4a5 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">16 939 </div></div><div class="c x1 y4a6 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">od oblig<span class="_ _1"></span>acji </div></div><div class="c x78 y4a6 wa h13"><div class="t m0 x18 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">5 307 </div></div><div class="c x79 y4a6 wa h13"><div class="t m0 x15 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">11 179 </div></div><div class="c x1 y1cc w40 h13"><div class="t m0 x1e h17 y58 ff8 fs1 fc0 sc0 ls0 ws0">od otrzyman<span class="_ _1"></span>ych pożyczek<span class="ff9"> </span></div></div><div class="c x78 y1cc wa h13"><div class="t m0 x18 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">3 359 </div></div><div class="c x79 y1cc wa h13"><div class="t m0 x18 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">3 956 </div></div><div class="c x1 y4a7 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">od weksli </div></div><div class="c x78 y4a7 wa h13"><div class="t m0 x18 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">1 051 </div></div><div class="c x79 y4a7 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">918<span class="ls0"> </span></div></div><div class="c x1 y4a8 w40 h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">koszty emisji o<span class="_ _1"></span>bligacji rozli<span class="_ _1"></span>czane w czasie </div></div><div class="c x78 y4a8 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">489<span class="ls0"> </span></div></div><div class="c x79 y4a8 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">740<span class="ls0"> </span></div></div><div class="c x1 y4a9 w40 h13"><div class="t m0 x1e h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">od zobowi<span class="_ _1"></span>ązań z tytułu l<span class="_ _1"></span>easingu<span class="ff9"> </span></div></div><div class="c x78 y4a9 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c x79 y4a9 wa h13"><div class="t m0 x13 h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">146<span class="ls0"> </span></div></div><div class="c x1 y4aa w40 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Różnice k<span class="_ _1"></span>ursowe<span class="ff1"> </span></div></div><div class="c x78 y4aa wa h14"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 </div></div><div class="c x79 y4aa wa h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3fb w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span> <span class="ff1">finansowe </span></div></div><div class="c x78 y3fb wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y3fb wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">43<span class="ls0"> </span></div></div><div class="c x1 y4ab w41 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Koszty finansowe r<span class="_ _1"></span>azem </div></div><div class="c x78 y4ab wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">10 333 </div></div><div class="c x79 y4ab wd h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">16 982 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4dd ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4de ff5 fs0 fc0 sc0 ls0 ws0">Odsetki od <span class="_ _2"></span>otrzymanych poż<span class="_ _2"></span>yczek<span class="ff1">, od <span class="_ _2"></span>obligacji <span class="_ _2"></span>i weksli <span class="_ _2"></span></span>stanowią koszt <span class="_ _2"></span>od <span class="_ _2"></span>zobowiązań finansowych w<span class="_ _2"></span>ycenianych według zamo<span class="_ _2"></span>rtyzowanego<span class="_ _1"></span> </div><div class="t m0 x1 h2 y4df ff1 fs0 fc0 sc0 ls0 ws0">kosztu. </div><div class="t m0 x36 h11 y4e0 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">(Strata)/odwrócenie straty z tytułu utraty wartości aktywów<span class="ff1"> </span></span></div><div class="t m0 x1 hb y4e1 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4c4 w3f h1d"><div class="t m0 xc hf y101 ff6 fs1 fc3 sc0 ls0 ws0">(Strata)/odwróceni<span class="_ _1"></span>e straty z tytu<span class="_ _1"></span>łu utraty wartości<span class="_ _1"></span> aktywów<span class="ff7"> </span></div></div><div class="c x78 y4c4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4c4 wa h1d"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4e2 w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Odwróceni<span class="_ _1"></span>e odpisu aktualizując<span class="_ _1"></span>ego należności<span class="ff1"> </span></div></div><div class="c x78 y4e2 wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x79 y4e2 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 018 </div></div><div class="c x1 y4e3 w40 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Odpis <span class="ff5">akt<span class="_ _1"></span>ualizujący wartość<span class="_ _1"></span> należności<span class="ff1"> </span></span></div></div><div class="c x78 y4e3 wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4e3 wa h13"><div class="t m0 x37 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(901) </div></div><div class="c x1 y3e3 w41 h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">(Strata)/odwróceni<span class="_ _1"></span>e straty z tytu<span class="_ _1"></span>łu utraty wartości<span class="_ _1"></span> aktywów niefinanso<span class="_ _1"></span>wych raze<span class="_ _1"></span>m<span class="ff7"> </span></div></div><div class="c x78 y3e3 wd h14"><div class="t m0 x14 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x79 y3e3 wd h14"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">11 117 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y4e4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y39f ff5 fs0 fc0 sc0 ls0 ws0">Na dzień <span class="ff1 ls8">31 </span>grudnia 2023 roku<span class="_ _1"></span>, w związku z umorzeniem postępowania podatkowego z tytułu podatku zryczałtowanego za rok 2018 oraz za<span class="_ _1"></span> </div><div class="t m0 x1 h2 y3a0 ff5 fs0 fc0 sc0 ls0 ws0">rok 2019, <span class="_ _6"></span>Spółka dokonała <span class="_ _1"></span>rozwiązania <span class="_ _6"></span>c<span class="_ _2"></span>ałości <span class="_ _1"></span>odpisu <span class="_ _6"></span>aktua<span class="_ _2"></span>lizującego w <span class="_ _6"></span>kwocie 12<span class="ff1"> <span class="ls8">01</span>8 </span>tys. <span class="_ _1"></span>PLN. <span class="_ _1"></span>Szczegółowy <span class="_ _1"></span>opis <span class="_ _1"></span>kontroli <span class="_ _1"></span>celno<span class="ff1">-skarbowych </span></div><div class="t m0 x1 h2 y4e5 ff1 fs0 fc0 sc0 ls0 ws0">zawarto w nocie 38.3. </div><div class="t m0 x36 h11 y4e6 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Podatek dochodowy </span></div><div class="t m0 x1 hb y1bd ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4e7 w3f h1c"><div class="t m0 xc hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">Podatek dochodo<span class="_ _1"></span>wy </div></div><div class="c x78 y4e7 wa h1c"><div class="t m0 x1d hf y402 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4e7 wa h1c"><div class="t m0 x1d hf y402 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4e8 w40 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Podatek bieżąc<span class="_ _1"></span>y, w tym:<span class="ff7"> </span></div></div><div class="c x78 y4e8 wa h13"><div class="t m0 x13 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">857<span class="ls0"> </span></div></div><div class="c x79 y4e8 wa h13"><div class="t m0 x13 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">335<span class="ls0"> </span></div></div><div class="c x1 y4e9 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">rozliczenie<span class="_ _1"></span> podatku za bieżący o<span class="_ _1"></span>kres sprawozdawczy<span class="ff1"> </span></div></div><div class="c x78 y4e9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">857<span class="ls0"> </span></div></div><div class="c x79 y4e9 wa h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">335<span class="ls0"> </span></div></div><div class="c x1 yaa w40 h14"><div class="t m0 x1e h10 yf5 ff5 fs1 fc0 sc0 ls0 ws0">rozliczenie<span class="_ _1"></span> podatku za bieżący o<span class="_ _1"></span>kres sprawozdawczy <span class="_ _1"></span>z połączenia t<span class="_ _1"></span>ransgranicznego<span class="ff1"> </span></div></div><div class="c x78 yaa wa h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 yaa wa h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y385 w40 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zmiana podatku odro<span class="_ _1"></span>czonego </div></div><div class="c x78 y385 wa h13"><div class="t m0 x20 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(3 396) </div></div><div class="c x79 y385 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">17 345 </div></div><div class="c x1 y4ea w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Obciążenie / uzna<span class="_ _1"></span>nie (<span class="ff7">-<span class="ls1f">) </span>podatkowe <span class="_ _1"></span>wykazane w zysku l<span class="_ _1"></span>ub stracie </span></div></div><div class="c x78 y4ea wd h13"><div class="t m0 x20 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(2 539) </div></div><div class="c x79 y4ea wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">17 680 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y4eb ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4ec ff5 fs0 fc0 sc0 ls0 ws0">Uzgodnienie wysokości podatku dochodowego w rachunku zysków i strat z wynikie<span class="_ _1"></span>m finansowym przedstawia tabela poniżej<span class="_ _2"></span><span class="ff1">: </span></div><div class="t m0 x1 h2 y4ed ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">42<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y38c w3f h1c"><div class="t m0 xc hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">Podatek dochodo<span class="_ _1"></span>wy </div></div><div class="c x78 y38c wa h1c"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y38c wa h1c"><div class="t m0 x1d hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y38d w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zysk (strata) przed opoda<span class="_ _1"></span>tkowanie<span class="_ _1"></span>m </div></div><div class="c x78 y38d wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">28 614 </div></div><div class="c x79 y38d wd h13"><div class="t m0 x16 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">186 409 </div></div><div class="c x1 y38e w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Stawka podat<span class="_ _1"></span>ku </div></div><div class="c x78 y38e wa h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x79 y38e wa h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x1 y38f w41 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Podatek dochodo<span class="_ _1"></span>wy wg stawki kraj<span class="_ _1"></span>owej </div></div><div class="c x78 y38f wd h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">5 437 </div></div><div class="c x79 y38f wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">35 418 </div></div><div class="c x1 y390 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Korekty<span class="_ _1"></span> o: </div></div><div class="c x78 y390 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y390 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y391 w40 h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Przychody wyłączone<span class="_ _1"></span> z opodatk<span class="_ _1"></span>owania<span class="ff1"> </span></div></div><div class="c x78 y391 wa h13"><div class="t m0 x20 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(8 586) </div></div><div class="c x79 y391 wa h13"><div class="t m0 x7d h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(18 338) </div></div><div class="c x1 y5d w40 h13"><div class="t m0 x1e h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Koszty niest<span class="_ _1"></span>anowiące kosztów u<span class="_ _1"></span>zyskania przycho<span class="_ _1"></span>dów<span class="ff1"> </span></div></div><div class="c x78 y5d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">593<span class="ls0"> </span></div></div><div class="c x79 y5d wa h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">600<span class="ls0"> </span></div></div><div class="c x1 y5e w40 h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Wykorzystani<span class="_ _1"></span>e strat podat<span class="_ _1"></span>kowych z lat popr<span class="_ _1"></span>zednich </div></div><div class="c x78 y5e wa h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c x79 y5e wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y26 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Podatek według <span class="_ _1"></span>efektywnej stawki<span class="_ _1"></span> podatkowej<span class="ff7"> </span></div></div><div class="c x78 y26 wd h13"><div class="t m0 x20 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(2 539) </div></div><div class="c x79 y26 wd h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">17 680 </div></div><div class="c x1 y4ee w41 h14"><div class="t m0 xc hf yf5 ff6 fs1 fc0 sc0 ls0 ws0">Efektywna stawka <span class="_ _1"></span>podatku (udział <span class="_ _1"></span>podatku docho<span class="_ _1"></span>dowego w zysku pr<span class="_ _1"></span>zed opodatkowa<span class="_ _1"></span>niem)<span class="ff7"> </span></div></div><div class="c x78 y4ee wd h14"><div class="t m0 x1f hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">- </div></div><div class="c x79 y4ee wd h14"><div class="t m0 x7f hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">9,48% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y4ef ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4f0 ff1 fs0 fc0 sc0 ls26 ws0">Za<span class="ls0"> <span class="_ _2"></span>rok <span class="_ _c"></span><span class="ls8">202</span>4, <span class="_ _2"></span>podobnie <span class="_ _2"></span>jak <span class="_ _c"></span>za <span class="_ _c"></span>rok <span class="_ _2"></span>2023, <span class="_ _c"></span><span class="ff5">Spółka <span class="_ _2"></span>rozpoznała <span class="_ _2"></span>dochód <span class="_ _2"></span>z<span class="_ _2"></span>arówno <span class="_ _2"></span>ze <span class="_ _2"></span>źródła <span class="_ _2"></span>przychody <span class="_ _c"></span>z <span class="_ _2"></span>zysków <span class="_ _2"></span>kapitałowych, <span class="_ _2"></span>jak <span class="_ _c"></span>i <span class="_ _2"></span>z <span class="_ _2"></span>działalności </span></span></div><div class="t m0 x1 h2 y4f1 ff1 fs0 fc0 sc0 ls0 ws0">operacyjnej.  </div><div class="t m0 x1 h2 y2af ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4f2 ff5 fs0 fc0 sc0 ls0 ws0">Część bieżąca podatku dochodowego ustalona została według stawki równej 19% dla podstawy opodatkowania podatki<span class="_ _1"></span>em <span class="_ _2"></span><span class="ff1">dochodowym. </span></div><div class="t m0 x36 h11 y4f3 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Odroczony podatek dochodowy </span></div><div class="t m0 x1 h2 y4f4 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _6"></span>oraz <span class="_ _1"></span>rezerwa <span class="_ _6"></span>z tyt<span class="_ _1"></span>ułu <span class="_ _6"></span>odr<span class="_ _2"></span>oczonego <span class="_ _6"></span>podatku <span class="_ _1"></span>dochodowego <span class="_ _6"></span>w <span class="_ _1"></span>następujący <span class="_ _6"></span>sposób <span class="_ _1"></span>wpływają <span class="_ _1"></span>na <span class="_ _6"></span>jednostkowe <span class="_ _1"></span>sprawozdanie <span class="_ _6"></span>finans<span class="_ _c"></span><span class="ff1">owe:  </span></div><div class="t m0 x1 hb y2f8 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4f5 w40 h1c"><div class="t m0 xc hf y8a ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y4f5 wa h1c"><div class="t m0 x1d hf y402 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x79 y4f5 wa h1c"><div class="t m0 x1d hf y402 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1d hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4f6 w40 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Saldo na początek ok<span class="_ _1"></span>resu:<span class="ff7"> </span></div></div><div class="c x34 y4f6 wa h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4f6 wa h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4f7 w40 h14"><div class="t m0 xc h10 ye7 ff1 fs1 fc0 sc0 ls0 ws0">Aktywa z <span class="ff5">tytułu <span class="_ _1"></span>odroczonego poda<span class="_ _1"></span>tku dochodowego<span class="ff1"> </span></span></div></div><div class="c x34 y4f7 wa h14"><div class="t m0 x18 h10 ye7 ff1 fs1 fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x79 y4f7 wa h14"><div class="t m0 x18 h10 ye7 ff1 fs1 fc0 sc0 ls0 ws0">2 803 </div></div><div class="c x1 y4f8 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa z <span class="ff5">tytułu o<span class="_ _1"></span>droczonego poda<span class="_ _1"></span>tku dochodowego<span class="ff1"> </span></span></div></div><div class="c x34 y4f8 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">30 315 </div></div><div class="c x79 y4f8 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">14 669 </div></div><div class="c x1 y4f9 w41 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Podatek odroc<span class="_ _1"></span>zony per saldo na poc<span class="_ _1"></span>zątek okresu<span class="ff7"> </span></div></div><div class="c x34 y4f9 wd h13"><div class="t m0 x35 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(29 211) </div></div><div class="c x79 y4f9 wd h13"><div class="t m0 x35 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(11 866) </div></div><div class="c x1 y4fa w40 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Zmiana stanu w <span class="ff6">okr<span class="_ _1"></span>esie wpływająca <span class="_ _1"></span>na:<span class="ff7"> </span></span></div></div><div class="c x34 y4fa wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y4fa wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4fb w40 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rachunek<span class="_ _1"></span> zysków i<span class="ff1"> strat (+/-) </span></div></div><div class="c x34 y4fb wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 396 </div></div><div class="c x79 y4fb wa h13"><div class="t m0 x7d h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(17 345) </div></div><div class="c x1 y44c w41 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Podatek odroc<span class="_ _1"></span>zony per saldo na koni<span class="_ _1"></span>ec okresu, w tym:<span class="_ _1"></span> </div></div><div class="c x34 y44c wd h13"><div class="t m0 x35 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(25 815) </div></div><div class="c x79 y44c wd h13"><div class="t m0 x35 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(29 211) </div></div><div class="c x1 y4fc w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Aktywa z <span class="ff5">tytułu <span class="_ _1"></span>odroczonego poda<span class="_ _1"></span>tku dochodowego<span class="ff1"> </span></span></div></div><div class="c x34 y4fc wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 346 </div></div><div class="c x79 y4fc wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x1 y191 w40 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa z <span class="ff5">tytułu o<span class="_ _1"></span>droczonego poda<span class="_ _1"></span>tku dochodowego<span class="ff1"> </span></span></div></div><div class="c x34 y191 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">27 161 </div></div><div class="c x79 y191 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">30 315 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y4fd ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4fe ff1 fs0 fc0 sc0 ls0 ws0">Odroczony podatek dochodowy w 2024 roku <span class="ff5">wynika z następujących pozycji różnic przejściowyc<span class="_ _2"></span>h</span>: </div><div class="t m0 x1 hb y4ff ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y500 w93 h1c"><div class="t m0 xc hf yef ff6 fs1 fc3 sc0 ls0 ws0">Ujemne różnice pr<span class="_ _1"></span>zejściowe będące <span class="_ _1"></span>podstawą<span class="ff7"> </span></div><div class="t m0 xc hf yf0 ff6 fs1 fc3 sc0 ls0 ws0">do tworzenia aktyw<span class="_ _1"></span>a z tytułu po<span class="_ _1"></span>datku odroczonego<span class="ff7"> </span></div></div><div class="c xb0 y500 w45 h1c"><div class="t m0 x52 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xb1 y500 w46 h1c"><div class="t m0 x24 hf y101 ff6 fs1 fc3 sc0 ls0 ws0">zwiększenia<span class="ff7"> </span></div></div><div class="c xb2 y500 w47 h1c"><div class="t m0 x51 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">zmniejszenia </div></div><div class="c xb3 y500 w45 h1c"><div class="t m0 x52 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1 y501 w94 h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa na nagro<span class="_ _1"></span>dy jubileus<span class="_ _1"></span>zowe i odprawy emeryt<span class="_ _1"></span>alne </div></div><div class="c xb0 y501 w45 h14"><div class="t m0 xa h10 yf5 ff1 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c xb1 y501 w46 h14"><div class="t m0 xb h10 yf5 ff1 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c xb2 y501 w47 h14"><div class="t m0 xc h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y501 w45 h14"><div class="t m0 xa h10 yf5 ff1 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c x1 y502 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa na ni<span class="_ _1"></span>ewykorzystan<span class="_ _1"></span>e urlopy </div></div><div class="c xb0 y502 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xb1 y502 w46 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xb2 y502 w47 h13"><div class="t m0 x57 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(753) </div></div><div class="c xb3 y502 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c x1 y503 w94 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe rezerwy<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xb0 y503 w45 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c xb1 y503 w46 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c xb2 y503 w47 h13"><div class="t m0 xb4 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(91) </div></div><div class="c xb3 y503 w45 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y504 w94 h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Różnica między wart<span class="_ _1"></span>ością net<span class="_ _1"></span>to bilansową a podatk<span class="_ _1"></span>ową </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">środków t<span class="_ _1"></span>rwałych<span class="ff1"> </span></div></div><div class="c xb0 y504 w45 h15"><div class="t m0 xa h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">377<span class="ls0"> </span></div></div><div class="c xb1 y504 w46 h15"><div class="t m0 xa h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">165<span class="ls0"> </span></div></div><div class="c xb2 y504 w47 h15"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y504 w45 h15"><div class="t m0 xa h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">542<span class="ls0"> </span></div></div><div class="c x1 y505 w94 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wycena pożyczek<span class="_ _1"></span>, obligacji, weksl<span class="_ _1"></span>i SCN –<span class="ff1"> </span>odsetki ni<span class="_ _1"></span>ezapłacone<span class="ff1"> </span></div></div><div class="c xb0 y505 w45 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 899 </div></div><div class="c xb1 y505 w46 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 085 </div></div><div class="c xb2 y505 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y505 w45 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 984 </div></div><div class="c x1 y140 w94 h1a"><div class="t m0 xc h10 yd2 ff5 fs1 fc0 sc0 ls0 ws0">Straty możliwe<span class="_ _1"></span> do odliczeni<span class="_ _1"></span>a od przyszłych dochodó<span class="_ _1"></span>w do </div><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">opodatko<span class="_ _1"></span>wania </div></div><div class="c xb0 y140 w45 h1a"><div class="t m0 xb h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c xb1 y140 w46 h1a"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y140 w47 h1a"><div class="t m0 xb4 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(91) </div></div><div class="c xb3 y140 w45 h1a"><div class="t m0 x7e h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y141 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odpisy <span class="ff5">ak<span class="_ _1"></span>tualizujące należnośc<span class="_ _1"></span>i<span class="ff1"> </span></span></div></div><div class="c xb0 y141 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">489<span class="ls0"> </span></div></div><div class="c xb1 y141 w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y141 w47 h13"><div class="t m0 xb4 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(11) </div></div><div class="c xb3 y141 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">478<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">43<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y38c w93 h1c"><div class="t m0 xc hf yef ff6 fs1 fc3 sc0 ls0 ws0">Ujemne różnice pr<span class="_ _1"></span>zejściowe będące <span class="_ _1"></span>podstawą<span class="ff7"> </span></div><div class="t m0 xc hf yf0 ff6 fs1 fc3 sc0 ls0 ws0">do tworzenia aktyw<span class="_ _1"></span>a z tytułu po<span class="_ _1"></span>datku odroczonego<span class="ff7"> </span></div></div><div class="c xb0 y38c w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xb1 y38c w46 h1c"><div class="t m0 x24 hf yf1 ff6 fs1 fc3 sc0 ls0 ws0">zwiększenia<span class="ff7"> </span></div></div><div class="c xb2 y38c w47 h1c"><div class="t m0 x51 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">zmniejszenia </div></div><div class="c xb3 y38c w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1 y506 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Suma ujemnych ró<span class="_ _1"></span>żnic przejściowyc<span class="_ _1"></span>h<span class="ff7"> </span></div></div><div class="c xb0 y506 w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">5 812 </div></div><div class="c xb1 y506 w4c h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 220 </div></div><div class="c xb2 y506 w4d h13"><div class="t m0 x57 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(946)<span class="ls0"> </span></div></div><div class="c xb3 y506 w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">7 086 </div></div><div class="c x1 y507 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">stawka poda<span class="_ _1"></span>tkowa </div></div><div class="c xb0 y507 w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c xb1 y507 w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y507 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y507 w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x1 y508 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Aktywa z tytu<span class="_ _1"></span>łu odroczonego podatk<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c xb0 y508 w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 104 </div></div><div class="c xb1 y508 w4c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y508 w4d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y508 w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 346 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y8c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y509 w93 h1c"><div class="t m0 xc hf y50a ff6 fs1 fc3 sc0 ls0 ws0">Dodatnie różnice pr<span class="_ _1"></span>zejściowe będąc<span class="_ _1"></span>e podstawą<span class="ff7"> </span></div><div class="t m0 xc hf y100 ff7 fs1 fc3 sc0 ls0 ws0">do tworzenia <span class="ff6">rezerwy <span class="_ _1"></span>z tytułu podat<span class="_ _1"></span>ku odroczonego<span class="ff7"> </span></span></div></div><div class="c xb0 y509 w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xb1 y509 w46 h1c"><div class="t m0 x24 hf yf1 ff6 fs1 fc3 sc0 ls0 ws0">zwiększenia<span class="ff7"> </span></div></div><div class="c xb2 y509 w47 h1c"><div class="t m0 x51 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">zmniejszenia </div></div><div class="c xb3 y509 w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1 y149 w94 h1a"><div class="t m0 xc h10 yd2 ff5 fs1 fc0 sc0 ls0 ws0">Różnica pomię<span class="_ _1"></span>dzy wartością <span class="_ _1"></span>bilansową i podat<span class="_ _1"></span>kową inwestycji<span class="_ _1"></span> w </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">jednostk<span class="_ _1"></span>i zależne<span class="ff1"> </span></div></div><div class="c xb0 y149 w45 h1a"><div class="t m0 x64 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">158 218 </div></div><div class="c xb1 y149 w46 h1a"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y149 w47 h1a"><div class="t m0 x1 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(15 811) </div></div><div class="c xb3 y149 w45 h1a"><div class="t m0 x64 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">142 407 </div></div><div class="c x1 y50b w94 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Wartość ne<span class="_ _1"></span>tto środków trwałyc<span class="_ _1"></span>h w leasingu<span class="ff1"> </span></div></div><div class="c xb0 y50b w4b h13"><div class="t m0 x3a h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c xb1 y50b w46 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y50b w47 h13"><div class="t m0 x57 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(820) </div></div><div class="c xb3 y50b w45 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">871<span class="ls0"> </span></div></div><div class="c x1 y50c w94 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu leasingu<span class="ff1"> </span></div></div><div class="c xb0 y50c w4b h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 246) </div></div><div class="c xb1 y50c w46 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">919<span class="ls0"> </span></div></div><div class="c xb2 y50c w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y50c w45 h13"><div class="t m0 x57 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(327) </div></div><div class="c x1 y50d w94 h23"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Wycena pożyczek<span class="_ _1"></span>, obligacji i f<span class="_ _1"></span>unduszy inwesty<span class="_ _1"></span>cyjnych SCN –<span class="ff1"> </span></div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> niezapłacone<span class="ff1"> </span></div></div><div class="c xb0 y50d w4b h23"><div class="t m0 xa h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">889<span class="ls0"> </span></div></div><div class="c xb1 y50d w46 h23"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y50d w47 h23"><div class="t m0 x57 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(889) </div></div><div class="c xb3 y50d w45 h23"><div class="t m0 x7e h10 ya6 ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y50e w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Suma dodatnich r<span class="_ _1"></span>óżnic przejściowy<span class="_ _1"></span>ch<span class="ff7"> </span></div></div><div class="c xb0 y50e w4b h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">159 552 </div></div><div class="c xb1 y50e w4c h13"><div class="t m0 xa hf y5b ff7 fs1 fc0 sc0 ls7 ws0">919<span class="ls0"> </span></div></div><div class="c xb2 y50e w4d h13"><div class="t m0 x3 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(17 520) </div></div><div class="c xb3 y50e w4b h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">142 951 </div></div><div class="c x1 y50f w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">stawka poda<span class="_ _1"></span>tkowa </div></div><div class="c xb0 y50f w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c xb1 y50f w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y50f w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y50f w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x1 y510 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Rezerwa z tytu<span class="_ _1"></span>łu odroczonego podat<span class="_ _1"></span>ku<span class="ff7"> </span></div></div><div class="c xb0 y510 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 315 </div></div><div class="c xb1 y510 w4c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y510 w4d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y510 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">27 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y150 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y511 ff1 fs0 fc0 sc0 ls0 ws0">Odroczony podatek dochodowy w 2023 roku <span class="ff5">wynika z następujących pozycji różnic przejściowych:</span> </div><div class="t m0 x1 h2 y512 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y513 w93 h1d"><div class="t m0 xc hf yef ff6 fs1 fc3 sc0 ls0 ws0">Ujemne różnice pr<span class="_ _1"></span>zejściowe będące <span class="_ _1"></span>podstawą<span class="ff7"> </span></div><div class="t m0 xc hf y100 ff7 fs1 fc3 sc0 ls0 ws0">do tworzenia <span class="ff6">aktyw<span class="_ _1"></span>a z tytułu podat<span class="_ _1"></span>ku odroczonego<span class="ff7"> </span></span></div></div><div class="c xb0 y513 w45 h1d"><div class="t m0 x52 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xb1 y513 w46 h1d"><div class="t m0 x24 hf y101 ff6 fs1 fc3 sc0 ls0 ws0">zwiększenia<span class="ff7"> </span></div></div><div class="c xb2 y513 w47 h1d"><div class="t m0 x51 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">zmniejszenia </div></div><div class="c xb3 y513 w45 h1d"><div class="t m0 x52 hf y101 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y514 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa na nagro<span class="_ _1"></span>dy jubileus<span class="_ _1"></span>zowe i odprawy emeryt<span class="_ _1"></span>alne </div></div><div class="c xb0 y514 w45 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">95<span class="ls0"> </span></div></div><div class="c xb1 y514 w46 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c xb2 y514 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y514 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">112<span class="ls0"> </span></div></div><div class="c x1 y12b w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rezerwa na ni<span class="_ _1"></span>ewykorzystan<span class="_ _1"></span>e urlopy </div></div><div class="c xb0 y12b w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">868<span class="ls0"> </span></div></div><div class="c xb1 y12b w46 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c xb2 y12b w47 h13"><div class="t m0 x57 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(868) </div></div><div class="c xb3 y12b w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">753<span class="ls0"> </span></div></div><div class="c x1 y515 w94 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe rezerwy<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xb0 y515 w45 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">139<span class="ls0"> </span></div></div><div class="c xb1 y515 w46 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y515 w47 h13"><div class="t m0 xb4 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(48) </div></div><div class="c xb3 y515 w45 h13"><div class="t m0 xb h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y516 w94 h23"><div class="t m0 xc h10 y359 ff5 fs1 fc0 sc0 ls0 ws0">Różnica między wart<span class="_ _1"></span>ością net<span class="_ _1"></span>to bilansową a podatk<span class="_ _1"></span>ową </div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">środków t<span class="_ _1"></span>rwałych<span class="ff1"> </span></div></div><div class="c xb0 y516 w45 h23"><div class="t m0 xa h10 y14 ff1 fs1 fc0 sc0 ls7 ws0">317<span class="ls0"> </span></div></div><div class="c xb1 y516 w46 h23"><div class="t m0 xb h10 y14 ff1 fs1 fc0 sc0 ls7 ws0">60<span class="ls0"> </span></div></div><div class="c xb2 y516 w47 h23"><div class="t m0 xc h10 y14 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y516 w45 h23"><div class="t m0 xa h10 y14 ff1 fs1 fc0 sc0 ls7 ws0">377<span class="ls0"> </span></div></div><div class="c x1 y517 w94 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wycena pożyczek<span class="_ _1"></span>, obligacji, weksl<span class="_ _1"></span>i SCN –<span class="ff1"> </span>odsetki ni<span class="_ _1"></span>ezapłacone<span class="ff1"> </span></div></div><div class="c xb0 y517 w45 h13"><div class="t m0 x85 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 759 </div></div><div class="c xb1 y517 w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y517 w47 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(8 860) </div></div><div class="c xb3 y517 w45 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 899 </div></div><div class="c x1 y131 w94 h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Straty możliwe<span class="_ _1"></span> do odliczeni<span class="_ _1"></span>a od przyszłych dochodó<span class="_ _1"></span>w do </div><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">opodatko<span class="_ _1"></span>wania </div></div><div class="c xb0 y131 w45 h15"><div class="t m0 xb h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">93<span class="ls0"> </span></div></div><div class="c xb1 y131 w46 h15"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y131 w47 h15"><div class="t m0 x49 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(2) </div></div><div class="c xb3 y131 w45 h15"><div class="t m0 xb h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y518 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Odpisy <span class="ff5">ak<span class="_ _1"></span>tualizujące należnośc<span class="_ _1"></span>i<span class="ff1"> </span></span></div></div><div class="c xb0 y518 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">480<span class="ls0"> </span></div></div><div class="c xb1 y518 w46 h13"><div class="t m0 x7e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9 </div></div><div class="c xb2 y518 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y518 w45 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">489<span class="ls0"> </span></div></div><div class="c x1 y519 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Suma ujemnych ró<span class="_ _1"></span>żnic przejściowyc<span class="_ _1"></span>h<span class="ff7"> </span></div></div><div class="c xb0 y519 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">14 751 </div></div><div class="c xb1 y519 w4c h13"><div class="t m0 xa hf y5b ff7 fs1 fc0 sc0 ls7 ws0">839<span class="ls0"> </span></div></div><div class="c xb2 y519 w4d h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(9 778) </div></div><div class="c xb3 y519 w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">5 812 </div></div><div class="c x1 y51a w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">stawka poda<span class="_ _1"></span>tkowa </div></div><div class="c xb0 y51a w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c xb1 y51a w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y51a w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y51a w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x1 y51b w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Aktywa z tytu<span class="_ _1"></span>łu odroczonego podatk<span class="_ _1"></span>u<span class="ff7"> </span></div></div><div class="c xb0 y51b w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 803 </div></div><div class="c xb1 y51b w4c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y51b w4d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y51b w4b h13"><div class="t m0 x3a hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y51c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y51d ff7 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y51e w93 h1c"><div class="t m0 xc hf y50a ff6 fs1 fc3 sc0 ls0 ws0">Dodatnie różnice pr<span class="_ _1"></span>zejściowe będąc<span class="_ _1"></span>e podstawą<span class="ff7"> </span></div><div class="t m0 xc hf y100 ff6 fs1 fc3 sc0 ls0 ws0">do tworzenia r<span class="_ _1"></span>ezerwy z tytułu pod<span class="_ _1"></span>atku odroczonego<span class="ff7"> </span></div></div><div class="c xb0 y51e w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xb1 y51e w46 h1c"><div class="t m0 x24 hf yf1 ff6 fs1 fc3 sc0 ls0 ws0">zwiększenia<span class="ff7"> </span></div></div><div class="c xb2 y51e w47 h1c"><div class="t m0 x51 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">zmniejszenia </div></div><div class="c xb3 y51e w45 h1c"><div class="t m0 x52 hf yf1 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y51f w94 h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Różnica pomię<span class="_ _1"></span>dzy wartością <span class="_ _1"></span>bilansową i podat<span class="_ _1"></span>kową inwestycji<span class="_ _1"></span> w </div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">jednostk<span class="_ _1"></span>i zależne<span class="ff1"> </span></div></div><div class="c xb0 y51f w45 h15"><div class="t m0 x85 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">66 627 </div></div><div class="c xb1 y51f w46 h15"><div class="t m0 x85 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">91 591 </div></div><div class="c xb2 y51f w47 h15"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y51f w45 h15"><div class="t m0 x64 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">158 218 </div></div><div class="c x1 y520 w94 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Wartość ne<span class="_ _1"></span>tto środków trwałyc<span class="_ _1"></span>h w leasingu<span class="ff1"> </span></div></div><div class="c xb0 y520 w45 h14"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 406 </div></div><div class="c xb1 y520 w46 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y520 w47 h14"><div class="t m0 x57 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(715) </div></div><div class="c xb3 y520 w45 h14"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 691 </div></div><div class="c x1 y219 w94 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu leasingu<span class="ff1"> </span></div></div><div class="c xb0 y219 w45 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 779) </div></div><div class="c xb1 y219 w46 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">533<span class="ls0"> </span></div></div><div class="c xb2 y219 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y219 w45 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 246) </div></div><div class="c x1 y521 w94 h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Wycena pożyczek<span class="_ _1"></span>, obligacji i f<span class="_ _1"></span>unduszy inwesty<span class="_ _1"></span>cyjnych SCN –<span class="ff1"> </span></div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> niezapłacone<span class="ff1"> </span></div></div><div class="c xb0 y521 w45 h15"><div class="t m0 x3a h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">9 949 </div></div><div class="c xb1 y521 w46 h15"><div class="t m0 xc h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y521 w47 h15"><div class="t m0 x39 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">(9 060) </div></div><div class="c xb3 y521 w45 h15"><div class="t m0 xa h10 ya6 ff1 fs1 fc0 sc0 ls7 ws0">889<span class="ls0"> </span></div></div><div class="c x1 y522 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Suma dodatnich r<span class="_ _1"></span>óżnic przejściowy<span class="_ _1"></span>ch<span class="ff7"> </span></div></div><div class="c xb0 y522 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">77 203 </div></div><div class="c xb1 y522 w4c h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">92 124 </div></div><div class="c xb2 y522 w4d h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(9 775) </div></div><div class="c xb3 y522 w4b h13"><div class="t m0 x64 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">159 552 </div></div><div class="c x1 y523 w94 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">stawka poda<span class="_ _1"></span>tkowa </div></div><div class="c xb0 y523 w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c xb1 y523 w46 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y523 w47 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y523 w45 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">19%<span class="ls0"> </span></div></div><div class="c x1 y524 w95 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Rezerwa z tytu<span class="_ _1"></span>łu odroczonego podat<span class="_ _1"></span>ku<span class="ff7"> </span></div></div><div class="c xb0 y524 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">14 669 </div></div><div class="c xb1 y524 w4c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb2 y524 w4d h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y524 w4b h13"><div class="t m0 x85 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 315 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y525 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">44<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zysk na akcję<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Zysk <span class="_ _15"> </span>podstawowy  przypadający <span class="_ _f"> </span>na  jedną <span class="_ _f"> </span>akcję  oblicza  się <span class="_ _f"> </span>poprzez  podzielenie <span class="_ _f"> </span>zysku  netto  przypadająceg<span class="_ _1"></span>o  akcjonariuszom <span class="_ _f"> </span>po<span class="_ _2"></span>dmiot<span class="_ _2"></span><span class="ff1 ls27">u </span></div><div class="t m0 x1 h2 y28c ff5 fs0 fc0 sc0 ls0 ws0">dominującego za dany okres przez średnią ważoną liczbę wyemitowanych akcji zwykłych występujących w ciągu okresu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y526 ff5 fs0 fc0 sc0 ls0 ws0">Zysk <span class="_ _15"> </span>rozwodniony  p<span class="_ _1"></span>rzypadający  na <span class="_ _f"> </span>jedną <span class="_ _15"> </span>akcję  obl<span class="_ _1"></span>icza  się <span class="_ _f"> </span>poprzez  podzielen<span class="_ _1"></span>ie  zysku <span class="_ _f"> </span>netto  przypadającego <span class="_ _f"> </span>akcjonariuszom  podmio<span class="_ _2"></span><span class="ff1">tu </span></div><div class="t m0 x1 h2 y527 ff5 fs0 fc0 sc0 ls0 ws0">dominującego <span class="_ _e"> </span>za <span class="_ _f"> </span>dany <span class="_ _f"> </span>okres <span class="_ _f"> </span>przez <span class="_ _f"> </span>średnią <span class="_ _e"> </span>ważo<span class="_ _2"></span>ną <span class="_ _e"></span>liczbę <span class="_ _e"> </span>w<span class="_ _2"></span>yemitowanych <span class="_ _e"></span>akcji <span class="_ _f"> </span>zwykłych <span class="_ _e"> </span>w<span class="_ _2"></span>ystępu<span class="_ _1"></span>jących <span class="_ _f"> </span>w <span class="_ _f"> </span>ciągu <span class="_ _e"> </span>okresu <span class="_ _f"> </span>(skorygow<span class="_ _2"></span>aną<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y528 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ff5">wpływ opcji rozwadniających oraz rozwadniających umarzalnych akcji uprzywile<span class="_ _1"></span>jowanych zamiennych na akcje zwykłe).<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y529 ff5 fs0 fc0 sc0 ls0 ws0">Ilość <span class="_ _e"> </span>akcji <span class="_ _e"> </span>zwykłych <span class="_ _e"> </span>w <span class="_ _f"> </span>202<span class="ff1">4 <span class="_ _e"> </span>roku <span class="_ _e"></span>i <span class="_ _e"> </span>w <span class="_ _e"> </span>ro<span class="_ _2"></span>ku <span class="_ _d"></span>202<span class="_ _2"></span>3 <span class="_ _e"></span></span>nie <span class="_ _e"></span>zmieniła <span class="_ _e"></span>się. <span class="_ _e"></span>Na <span class="_ _e"></span>31 <span class="_ _e"> </span>grudnia <span class="_ _e"></span>202<span class="ff1">4 <span class="_ _e"> </span>ro<span class="_ _2"></span>ku <span class="_ _d"></span>Lo<span class="_ _2"></span>kum <span class="_ _d"></span>Deweloper <span class="_ _e"> </span>S.A. <span class="_ _e"> </span>nie <span class="_ _f"> </span>ma <span class="_ _e"> </span>potencjalnie </span></div><div class="t m0 x1 h2 y52a ff5 fs0 fc0 sc0 ls0 ws0">rozwadniających akcji zwykłych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y52b ff5 fs0 fc0 sc0 ls0 ws0">Kalkulację <span class="_ _d"></span>pod<span class="_ _2"></span>stawowego <span class="_ _e"></span>oraz <span class="_ _e"> </span>rozwodnionego <span class="_ _e"></span>zysku <span class="_ _e"> </span>(straty) <span class="_ _f"> </span>na <span class="_ _e"> </span>akcję <span class="_ _f"> </span>wraz <span class="_ _e"> </span>z <span class="_ _f"> </span>uzgodnienie<span class="_ _1"></span>m <span class="_ _f"> </span>średniej <span class="_ _d"></span>w<span class="_ _2"></span>ażonej <span class="_ _e"></span>rozwodnionej <span class="_ _e"> </span>liczby <span class="_ _e"> </span>a<span class="_ _c"></span><span class="ff1">kcji </span></div><div class="t m0 x1 h2 y52c ff5 fs0 fc0 sc0 ls0 ws0">przedstawiono poniżej.<span class="ff1"> </span></div><div class="t m0 x1 hb y52d ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1a6 w96 h28"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x5b y1a6 w97 h28"><div class="t m0 x32 hf y3dd ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xb6 y1a6 w98 h28"><div class="t m0 xb5 hf y3dd ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y52e w99 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Liczba akcji stosowa<span class="_ _1"></span>na jako mianow<span class="_ _1"></span>nik wzoru </div></div><div class="c xb7 y52e w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y52e w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y52f w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _1"></span>iczba akcji zwykłyc<span class="_ _1"></span>h<span class="ff1"> </span></div></div><div class="c xb7 y52f w98 h13"><div class="t m0 x36 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c xb6 y52f w98 h13"><div class="t m0 x36 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x1 y1d5 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozwadniający wpływ o<span class="_ _1"></span>pcji zamienny<span class="_ _1"></span>ch na akcje<span class="ff1"> </span></div></div><div class="c xb7 y1d5 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xb6 y1d5 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y530 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Średnia ważona r<span class="_ _1"></span>ozwodniona lic<span class="_ _1"></span>zba akcji zwykłych<span class="ff1"> </span></div></div><div class="c xb7 y530 w98 h13"><div class="t m0 x36 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c xb6 y530 w98 h13"><div class="t m0 x36 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 000 000 </div></div><div class="c x1 y531 w99 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Działalność kont<span class="_ _1"></span>ynuowana<span class="ff7"> </span></div></div><div class="c xb7 y531 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y531 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y532 w99 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) netto z <span class="ff5">działalności<span class="_ _1"></span> kontynuowanej<span class="ff1"> </span></span></div></div><div class="c xb7 y532 w98 h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c xb6 y532 w98 h13"><div class="t m0 xb9 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x1 y533 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _1"></span> (strata) n<span class="_ _1"></span>a akcję (PLN)<span class="ff1"> </span></div></div><div class="c xb7 y533 w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xb6 y533 w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x1 y534 w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Rozwodniony zysk<span class="_ _1"></span> (strat<span class="_ _1"></span>a) na akcję (PLN)<span class="ff1"> </span></div></div><div class="c xb7 y534 w98 h13"><div class="t m0 xba h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xb6 y534 w98 h13"><div class="t m0 xba h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x1 y535 w99 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Działalność zaniecha<span class="_ _1"></span>na<span class="ff7"> </span></div></div><div class="c xb7 y535 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y535 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y536 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) netto z działalnośc<span class="_ _1"></span>i zaniechanej<span class="ff1"> </span></div></div><div class="c xb7 y536 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xb6 y536 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y537 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _1"></span> (strata) n<span class="_ _1"></span>a akcję (PLN)<span class="ff1"> </span></div></div><div class="c xb7 y537 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xb6 y537 w98 h13"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y538 w99 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozwodniony zysk<span class="_ _1"></span> (strat<span class="_ _1"></span>a) na akcję (PLN)<span class="ff1"> </span></div></div><div class="c xb7 y538 w98 h14"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c xb6 y538 w98 h14"><div class="t m0 xb8 h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">‒<span class="ff1"> </span></div></div><div class="c x1 y539 w99 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Działalność kont<span class="_ _1"></span>ynuowana i<span class="ff7"> zaniech<span class="_ _1"></span>ana </span></div></div><div class="c xb7 y539 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y539 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y53a w99 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) netto </div></div><div class="c xb7 y53a w98 h13"><div class="t m0 x37 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c xb6 y53a w98 h13"><div class="t m0 xb9 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c x1 y53b w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Podstawowy zysk<span class="_ _1"></span> (strata) n<span class="_ _1"></span>a akcję (PLN)<span class="ff1"> </span></div></div><div class="c xb7 y53b w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xb6 y53b w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x1 y53c w99 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Rozwodniony zysk<span class="_ _1"></span> (strat<span class="_ _1"></span>a) na <span class="ff5">akcję (PLN)</span> </div></div><div class="c xb7 y53c w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xb6 y53c w98 h13"><div class="t m0 xba h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y3c3 ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y53d ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Dywidendy </span></div><div class="t m0 x1 h2 y360 ff1 fs0 fc0 sc0 ls0 ws0">Dnia 26 <span class="_ _1"></span>czerwca 2024 roku waln<span class="_ _1"></span>e zgromadzenie <span class="_ _1"></span>a<span class="ff5">kcjonariuszy Lokum De<span class="_ _1"></span>weloper S.A. p<span class="_ _1"></span>odjęło uchwałę w sprawie <span class="_ _1"></span>przeznaczenia <span class="_ _1"></span>części zysku </span></div><div class="t m0 x1 h2 y2bf ff5 fs0 fc0 sc0 ls0 ws0">netto <span class="_ _6"></span>z<span class="_ _2"></span>a <span class="_ _6"></span>ro<span class="_ _2"></span>k <span class="_ _6"></span>2023<span class="_ _2"></span> <span class="_ _1"></span>w <span class="_ _1"></span>kwocie <span class="_ _1"></span>43 <span class="_ _6"></span>20<span class="_ _2"></span>0 <span class="_ _1"></span>tys. <span class="_ _6"></span>PL<span class="_ _2"></span>N <span class="_ _1"></span>do <span class="_ _1"></span>wypłaty <span class="_ _1"></span>dla <span class="ff1">a</span>kcjonarius<span class="_ _1"></span>zy <span class="_ _1"></span>Spółki. N<span class="_ _1"></span>a <span class="_ _1"></span>każdą akcję<span class="_ _1"></span> Sp<span class="_ _1"></span>ółki <span class="_ _1"></span>przypadała <span class="_ _1"></span>kwota <span class="_ _1"></span>2,40 <span class="_ _1"></span>PLN d<span class="_ _1"></span>ywidendy. </div><div class="t m0 x1 h2 y53e ff5 fs0 fc0 sc0 ls0 ws0">Dywidendą <span class="_ _c"></span>objęte <span class="_ _d"></span>były <span class="_ _c"></span>wszystkie <span class="_ _d"></span>akcje <span class="_ _c"></span>Emitenta <span class="_ _d"></span>w <span class="_ _c"></span>liczbie <span class="_ _c"></span>18 <span class="_ _d"></span>000 <span class="_ _c"></span>000 <span class="_ _d"></span>sztuk. <span class="_ _c"></span>Zwyczajne <span class="_ _d"></span><span class="ff1">w<span class="_ _2"></span>alne <span class="_ _c"></span>z</span>gromadzenie <span class="_ _c"></span>Emitenta <span class="_ _c"></span>ustaliło <span class="_ _d"></span>jako <span class="_ _c"></span>dzień </div><div class="t m0 x1 h2 y53f ff5 fs0 fc0 sc0 ls0 ws0">dywidendy <span class="_ _d"></span>dat<span class="_ _2"></span>ę <span class="_ _e"></span>15 <span class="_ _e"></span>sierpnia <span class="_ _e"> </span>202<span class="_ _2"></span>4 <span class="_ _e"></span>roku <span class="_ _e"></span>oraz <span class="_ _e"> </span>dzień <span class="_ _e"> </span>22 <span class="_ _f"> </span>sierpnia <span class="_ _e"> </span>2<span class="_ _2"></span>024 <span class="_ _e"></span>roku <span class="_ _e"></span>jako <span class="_ _e"> </span>termin <span class="_ _f"> </span>wypłaty <span class="_ _e"> </span>dywidendy. <span class="_ _e"> </span>Poz<span class="_ _2"></span>ostała <span class="_ _e"></span>część <span class="_ _e"> </span>zysku <span class="_ _e"> </span>ne<span class="_ _c"></span><span class="ff1">tto, </span></div><div class="t m0 x1 h2 y540 ff5 fs0 fc0 sc0 ls0 ws0">wypracowanego <span class="_ _2"></span>przez Spółkę <span class="_ _2"></span>w <span class="_ _2"></span>2023 <span class="_ _2"></span>roku w <span class="_ _2"></span>kwocie <span class="_ _2"></span>125<span class="ff1"> </span>529 <span class="_ _2"></span>tys. <span class="_ _2"></span>PLN <span class="_ _2"></span>została <span class="_ _2"></span>przeznaczona na <span class="_ _2"></span>kapitał <span class="_ _2"></span>rezerwowy <span class="_ _2"></span>Spółki z <span class="_ _2"></span>przeznacz<span class="_ _2"></span>eniem </div><div class="t m0 x1 h2 y541 ff5 fs0 fc0 sc0 ls0 ws0">na wypłatę zaliczki na dywidendę lub dywidendy na rze<span class="_ _1"></span>cz akcjonariuszy.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y542 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4a2 ff1 fs0 fc0 sc0 ls0 ws0">Dnia 14 <span class="_ _1"></span>czerwca 2023 roku waln<span class="_ _1"></span>e zgromadzenie <span class="_ _1"></span>a<span class="ff5">kcjonariuszy Lokum De<span class="_ _1"></span>weloper S.A. p<span class="_ _1"></span>odjęło uchwałę w sprawie <span class="_ _1"></span>przeznaczenia <span class="_ _1"></span>części zysku </span></div><div class="t m0 x1 h2 y543 ff1 fs0 fc0 sc0 ls0 ws0">netto <span class="_ _6"></span>z<span class="_ _2"></span>a <span class="_ _6"></span>ro<span class="_ _2"></span>k <span class="_ _6"></span>2022<span class="_ _2"></span> <span class="_ _1"></span>w <span class="_ _1"></span>kwocie <span class="_ _1"></span>30 <span class="_ _6"></span>42<span class="_ _2"></span>0 <span class="_ _1"></span>tys. <span class="_ _1"></span><span class="ff5">PLN do <span class="_ _6"></span>wypłaty d<span class="_ _1"></span>la <span class="ff1">a</span>kcjonarius<span class="_ _1"></span>zy Spółki. <span class="_ _6"></span>Na <span class="_ _1"></span>każdą akcję <span class="_ _6"></span>Spółki p<span class="_ _1"></span>rzypadała <span class="_ _1"></span>kwota <span class="_ _1"></span>1,69 <span class="_ _1"></span>PLN dywide<span class="_ _1"></span>ndy. </span></div><div class="t m0 x1 h2 y544 ff5 fs0 fc0 sc0 ls0 ws0">Dywidendą <span class="_ _c"></span>objęte <span class="_ _d"></span>były<span class="ff1"> <span class="_ _d"></span>wszystkie <span class="_ _c"></span>akcje <span class="_ _c"></span>E<span class="_ _2"></span>mitenta <span class="_ _c"></span>w <span class="_ _d"></span>liczbi<span class="_ _1"></span>e <span class="_ _c"></span>18 <span class="_ _d"></span>000 <span class="_ _c"></span>000 <span class="_ _d"></span>sztuk. <span class="_ _c"></span>Zwyczajne <span class="_ _d"></span>w<span class="_ _2"></span>alne <span class="_ _c"></span>z<span class="ff5">gromadzenie <span class="_ _c"></span>Emitenta <span class="_ _c"></span>ustaliło <span class="_ _d"></span>jako <span class="_ _c"></span>dzień </span></span></div><div class="t m0 x1 h2 y4a3 ff5 fs0 fc0 sc0 ls0 ws0">dywidendy <span class="_ _6"></span>datę 3 <span class="_ _6"></span>lipca <span class="_ _1"></span>2023 <span class="_ _1"></span>roku <span class="_ _1"></span>oraz <span class="_ _1"></span>dzień <span class="_ _6"></span>10 lip<span class="_ _1"></span>ca 2023 <span class="_ _6"></span>roku <span class="_ _6"></span>jako termin <span class="_ _6"></span>wypłaty <span class="_ _1"></span>dywidendy. <span class="_ _6"></span>Pozostała część <span class="_ _1"></span>zysku <span class="_ _6"></span>netto, wypracowane<span class="_ _1"></span>go </div><div class="t m0 x1 h2 y545 ff5 fs0 fc0 sc0 ls0 ws0">przez Spółkę w 2022 roku w kwocie 28<span class="ff1"> <span class="ls8">00</span>5 tys. </span>PLN została przeznaczona na kapitał zapasowy Spółki.<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">45<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Przepływy pieniężne<span class="ff1 fs5"> </span></span></div><div class="t m0 x1 hb y546 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y547 w99 h15"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y547 w98 h15"><div class="t m0 xb5 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xb6 y547 w98 h15"><div class="t m0 xb5 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y548 w99 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Amortyzacja: </div></div><div class="c xb7 y548 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y548 w98 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y549 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">amortyzacja wart<span class="_ _1"></span>ości niemate<span class="_ _1"></span>rialnych<span class="ff1"> </span></div></div><div class="c xb7 y549 w98 h13"><div class="t m0 xb8 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 </div></div><div class="c xb6 y549 w98 h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x1 y54a w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">amortyzacja rzeczowy<span class="_ _1"></span>ch aktywów t<span class="_ _1"></span>rwałych<span class="ff1"> </span></div></div><div class="c xb7 y54a w98 h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 654 </div></div><div class="c xb6 y54a w98 h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 648 </div></div><div class="c x1 y54b w96 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y54b w9a h13"><div class="t m0 x38 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 656 </div></div><div class="c xb6 y54b w9a h13"><div class="t m0 x38 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">1 669 </div></div><div class="c x1 y54c w96 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y54c w9a h13"><div class="t m0 xc hf ye3 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y54c w9a h13"><div class="t m0 xbb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y54d w99 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Odsetki i udziały <span class="_ _1"></span>w zyskach (dywid<span class="_ _1"></span>endy) składają się <span class="_ _1"></span>z:<span class="ff7"> </span></div></div><div class="c xb7 y54d w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y54d w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y17a w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> zapłacone od otrzymanych <span class="_ _1"></span>pożyczek<span class="ff1"> </span></div></div><div class="c xb7 y17a w98 h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">3 124 </div></div><div class="c xb6 y17a w98 h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 717 </div></div><div class="c x1 y54e w99 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> naliczone od otrzymanyc<span class="_ _1"></span>h pożyczek<span class="ff1"> </span></div></div><div class="c xb7 y54e w98 h14"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">235<span class="ls0"> </span></div></div><div class="c xb6 y54e w98 h14"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 239 </div></div><div class="c x1 y54f w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> zapłacone od wyemit<span class="_ _1"></span>owanych weksli<span class="ff1"> </span></div></div><div class="c xb7 y54f w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y54f w98 h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 134 </div></div><div class="c x1 y4ab w99 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> naliczone od wye<span class="_ _1"></span>mitowanych weksli </div></div><div class="c xb7 y4ab w98 h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 051 </div></div><div class="c xb6 y4ab w98 h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(216) </div></div><div class="c x1 y4ac w99 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> otrzymane od <span class="ff5">udzielony<span class="_ _1"></span>ch pożyczek<span class="ff1"> </span></span></div></div><div class="c xb7 y4ac w98 h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(9 713) </div></div><div class="c xb6 y4ac w98 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(24 548) </div></div><div class="c x1 y550 w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> naliczone od udzie<span class="_ _1"></span>lonych pożyczek<span class="ff1"> </span></div></div><div class="c xb7 y550 w98 h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 250 </div></div><div class="c xb6 y550 w98 h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">9 756 </div></div><div class="c x1 y151 w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">opłata za limity<span class="_ _1"></span> pożyczek<span class="ff1"> </span></div></div><div class="c xb7 y151 w98 h13"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(985) </div></div><div class="c xb6 y151 w98 h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(1 181) </div></div><div class="c x1 y551 w99 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> od leasingu </div></div><div class="c xb7 y551 w98 h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">123<span class="ls0"> </span></div></div><div class="c xb6 y551 w98 h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">146<span class="ls0"> </span></div></div><div class="c x1 y552 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wykup obl<span class="_ _1"></span>igacji poniżej nomina<span class="_ _1"></span>łu<span class="ff1"> </span></div></div><div class="c xb7 y552 w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y552 w98 h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(12) </div></div><div class="c x1 y553 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> i opłaty od dłużnych <span class="_ _1"></span>papierów wartościowych<span class="ff1"> </span></div></div><div class="c xb7 y553 w98 h13"><div class="t m0 x38 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">5 796 </div></div><div class="c xb6 y553 w98 h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">11 919 </div></div><div class="c x1 y1dd w96 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y1dd w9a h13"><div class="t m0 xbc hf y5b ff7 fs1 fc0 sc0 ls7 ws0">881<span class="ls0"> </span></div></div><div class="c xb6 y1dd w9a h13"><div class="t m0 xbc hf y5b ff7 fs1 fc0 sc0 ls7 ws0">954<span class="ls0"> </span></div></div><div class="c x1 y554 w96 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y554 w9a h13"><div class="t m0 xbb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y554 w9a h13"><div class="t m0 xbb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y555 w99 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Zysk (strata) z dzi<span class="_ _1"></span>ałalności inwest<span class="_ _1"></span>ycyjnej<span class="ff7"> </span></div></div><div class="c xb7 y555 w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y555 w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y556 w99 h14"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">przychody ze spr<span class="_ _1"></span>zedaży wartości<span class="_ _1"></span> niematerialnyc<span class="_ _1"></span>h i rzeczowych akt<span class="_ _1"></span>ywów trwałych<span class="ff1"> </span></div></div><div class="c xb7 y556 w98 h14"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(467) </div></div><div class="c xb6 y556 w98 h14"><div class="t m0 x13 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(137) </div></div><div class="c x1 y557 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wartość ne<span class="_ _1"></span>tto sprzedanych <span class="_ _1"></span>wartości niemateri<span class="_ _1"></span>alnych i rzeczowych akt<span class="_ _1"></span>ywów trwałych<span class="ff1"> </span></div></div><div class="c xb7 y557 w98 h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">23<span class="ls0"> </span></div></div><div class="c xb6 y557 w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y558 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">przychody z podzi<span class="_ _1"></span>ału aktywów zlik<span class="_ _1"></span>widowanych jedn<span class="_ _1"></span>ostek zależnych<span class="ff1"> </span></div></div><div class="c xb7 y558 w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y558 w98 h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(4) </div></div><div class="c x1 y559 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wartość po<span class="_ _1"></span>życzek od zlikwi<span class="_ _1"></span>dowanych jednoste<span class="_ _1"></span>k zależnych<span class="ff1"> </span></div></div><div class="c xb7 y559 w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y559 w98 h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">43<span class="ls0"> </span></div></div><div class="c x1 y55a w96 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y55a w9a h13"><div class="t m0 x13 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(444)<span class="ls0"> </span></div></div><div class="c xb6 y55a w9a h13"><div class="t m0 x14 hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(98)<span class="ls0"> </span></div></div><div class="c x1 y4e6 w96 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y4e6 w9a h13"><div class="t m0 xc hf ye3 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y4e6 w9a h13"><div class="t m0 xbb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y55b w99 h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Zmiana należności<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xb7 y55b w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y55b w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y55c w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">zmiana stanu nale<span class="_ _1"></span>żności wynikając<span class="_ _1"></span>a z <span class="ff1">bilansu </span></div></div><div class="c xb7 y55c w98 h13"><div class="t m0 xbc h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">643<span class="ls0"> </span></div></div><div class="c xb6 y55c w98 h13"><div class="t m0 x18 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(2 677) </div></div><div class="c x1 y55d w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zmiana stanu nale<span class="_ _1"></span>żności z tytułu o<span class="_ _1"></span>płaty za limit<span class="_ _1"></span> pożyczki<span class="ff1"> </span></div></div><div class="c xb7 y55d w98 h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(196) </div></div><div class="c xb6 y55d w98 h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">286<span class="ls0"> </span></div></div><div class="c x1 y55e w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zmiana stanu nale<span class="_ _1"></span>żności z tytułu sp<span class="_ _1"></span>rzedaży rzeczowych ak<span class="_ _1"></span>tywów trwałych<span class="ff1"> </span></div></div><div class="c xb7 y55e w98 h13"><div class="t m0 x1a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(7) </div></div><div class="c xb6 y55e w98 h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">44<span class="ls0"> </span></div></div><div class="c x1 y55f w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">z tytuły nale<span class="_ _1"></span>żnej dywidendy<span class="ff1"> </span></div></div><div class="c xb7 y55f w98 h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(476) </div></div><div class="c xb6 y55f w98 h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">476<span class="ls0"> </span></div></div><div class="c x1 y501 w96 h14"><div class="t m0 xc hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y501 w9a h14"><div class="t m0 x14 hf yf5 ff7 fs1 fc0 sc0 ls1f ws0">(36)<span class="ls0"> </span></div></div><div class="c xb6 y501 w9a h14"><div class="t m0 x18 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">(1 871) </div></div><div class="c x1 y560 w96 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y560 w9a h13"><div class="t m0 xc hf ye3 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y560 w9a h13"><div class="t m0 xbb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y561 w99 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Zmiana stanu <span class="ff6">zobowi<span class="_ _1"></span>ązań krótkoter<span class="_ _1"></span>minowych, z wyjąt<span class="_ _1"></span>kiem zobowiązań <span class="_ _1"></span>finansowych<span class="ff7"> </span></span></div></div><div class="c xb7 y561 w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y561 w98 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y562 w99 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">zmiana stanu zobowią<span class="_ _1"></span>zań krótk<span class="_ _1"></span>oterminowych wy<span class="_ _1"></span>nikająca z bilan<span class="_ _1"></span>su<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c xb7 y562 w98 h13"><div class="t m0 x37 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">10 027 </div></div><div class="c xb6 y562 w98 h13"><div class="t m0 x15 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">(10 505) </div></div><div class="c x1 y563 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">korekta o<span class="_ _1"></span> zmianę stanu zobowiązań z<span class="_ _1"></span> tytułu zaliczki<span class="_ _1"></span> na dywidendę<span class="ff1"> </span></div></div><div class="c xb7 y563 w98 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(10 000) </div></div><div class="c xb6 y563 w98 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 ya w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">korekta o<span class="_ _1"></span> zmianę stanu zobowiązań z t<span class="_ _1"></span>ytułu nabyci<span class="_ _1"></span>a aktywów finans<span class="_ _1"></span>owych<span class="ff1"> </span></div></div><div class="c xb7 ya w98 h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(206) </div></div><div class="c xb6 ya w98 h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">13<span class="ls0"> </span></div></div><div class="c x1 y564 w99 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">korekta o<span class="_ _1"></span> zmianę stanu zobowiązań d<span class="_ _1"></span>ługoterminowyc<span class="_ _1"></span>h<span class="ff1"> </span></div></div><div class="c xb7 y564 w98 h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">198<span class="ls0"> </span></div></div><div class="c xb6 y564 w98 h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(12) </div></div><div class="c x1 y565 w96 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y565 w9a h13"><div class="t m0 x3c hf y5b ff7 fs1 fc0 sc0 ls7 ws0">19<span class="ls0"> </span></div></div><div class="c xb6 y565 w9a h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">(10 504) </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y566 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABFIAAAYUCAIAAABCRrsFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeXhU5aH48TfJhIQAAYKpCxGtBQnWfamK0qIVqxbErd7KFVRs/XFbFJfe1urlutDaDQsiVqu3cMXKtdaqFNRWa8WiuCBq3QiICwqWNhIgQhZm+/1xcBgmIQKJAuHzeXieJDOZM2fOjHi+nPO+Jy+dTgcAgO1Vaumy/N12C7ECm2KLJZKp5cvzK3pu+zdxRU2or88rK8sr6bg573gIYXtYbdqTmE0AAGwTjQ/OXHPx5UVDB3eePKHZHeU1F18WnzM3+rGgX2XnH18bO+KwzJ7xyqMHZj92zejLGmfMKhzQv3TalBAriH7sfPMvi04bkllmdGP3Z2bnV/SMlhBCyPmdEELtsPOi5+3x/pvNrnPmx4J+lYVHf6nkB9/L7M1nFpsjetIVe/bJfB9CaPjfu9aOvT6E0P3l5/J7lGXWMFqlnOfKiNaq2Re4oXfmzV9z9bXJBVXRj4UD+ne+eUL0FE1fRfHIEUWDT4kdcnDUlpvzvJkbi4YO7nDG0MKjjmy2Z9J19XU/G98wZVrmlvzy8i6/vjnzPjaVrFq4atDg7G3y2X8mW7+c/PLyDkNOLvzKgNhBB271q0jX1ceffS7+5Jx1Mx9JVVe3fq029WmRPQAA20ZqRc3qQYOjXb3CAf3jc+YmF1StPuOb3R6bVVDZt9m91cYZs/LLyzvfPGFLjwvV/+r27H3B1IqaTGu1sFNb2P/I+Nznkguqkguq1s18pOtjs7L3bqNf2OgxHTtGkdA4Y1b8hReLKnqGENY9+pf1T/r2O9HD43OfCyHEKvfNLqvYvr236BUl5s1ffcY3M8ETnzM3Pmfu6kGDuz31eHacREtOLFrcMGVaw5RpBf0quz06czOft3BA//yyssSixY0zZjXOmJXz2IyG238TNU+0tMYZs1LV1cllH7SQPev+9Nj6b2Y+VHz+8B3rc1vQr7J42NkdTji+TQ5V5ZV07HD8wA7HD+x03djU0mXr/vLXhun3ZlKWdpI9VYverNy3j7cHAHZOjXdNT1VXF/SrLJ1yW3Rkpu6n4xtnzGr4v3s7XTc2t5GWLov+hb50+tSt+Jf15IKqZNXCTE2tm/nQJz6ksP+RnSdPCIlk46yH667/Saq6un7SLdkrtv4Xmu54HX5o44xZ6VWroh8zfZV4/Y3YEYeFRDIqvfxevTbk0ncu2tJ/oV9z9bUhhOKRI6LDUJkjP/Fnn+tw/MCmS05WLawddkFyQVVqRU1mA7b8vJ1/fkO0Zx8Fas5jN2TPtOkh6+hW58kTohPYWhA9JGrCHSh7ioYO7jh6VLNN3ibyK3oWnz+8+PzhOcfx2IJtuDm/VBdPvbe6MedPItUGg4Kqqz9MJlONjY3V1R82NjZmbnzttTdCCMlkqrb2o+xvams/SiZT0e9s+JuxsTF6bPQ70TfRLdXVH0Z/kslUMpmKHpWzkOjh0WrkLC36tcw32fdGD8m5FwBoE9G+b+cfXxvtLudX9Cy58nshhOzTpSLpuvrVp34jhND55l9u9U5nw//dm/m+ftKtm/uwWEHRaUO6/vH30Yql6+o/+RFf3C+EkHjhxfDxCJbCAf033LJ8eQghv7x8cwbAbEpqRU20T9zpurHRcmJHHNbxOxeFENbdP6PZhxRU9o2OTW1O8uXuSvYoix4bn/N00zVZX3FZhz7yK3q2cCQkWbUwVV1dOKB/fnl5fM7czdmk21zxyBHdX36u8+QJn17zbPQROuKwbo/O7P7M7KKhg/1F0cbZk0ilz3lg8f63v5r95+I/L4nl57Xyue+7f8Ztd0z9wdXXznvhpZ/dOOnqa35cW/vRiy+/8p0x//nnvzxx0+Tbampqpk67u7b2o+ib6uoPb5p8W1Qa3xnzn1WL1p9uO++Fl66+5sfJZGrqtLtDCONu+MUVV44994JRL778yvTf3XfVNT+a/rv7Fr755jeHX3jVNT8ad8Mv5j77/GOPPxEtJJlMzXzoT+8see+BGTN/fuOkaGmjL/tBtLSamprGxsYLR13yzLPPZ55r9GU/aGxsnPfCSzU1Nclk6oorxz72+BM+SQDQhtbvLu/z+Q27LLvtlumc7N/86FujUtXVxSNHbN2ghag6MtES7XZv0Q5lZic+XVOzYf1ralJLl234s2L9Xfm77xY+PpMt/sKLIYSSyy7JLy+PRsskFr0ZQsg5Oy717pLsRX1yCdTXhxAK+lVutK9cuW8IIbFo8SY3eE1NCCG/155b8bzRYvNKuzQtomg1Gv73rswWaFl0hlvR2WcVjxgWQog/+9z2/CktGjq4+zOzO1039rMfg5Rf0bPz5Andn5md80bTquwZ/+w/nlhSm33Lrp0KfzN4nzZ5+tLSLj/78bUhhNOGnHLakFNumnzb9HvuG3ftVTf+dNxrb1S99fa7r71R9cHy5SGE95d+cNU1Pxr17QsKCvIf/ctfj+1/5J8ffTyznNW1tQ/MmBlCeO/9patrP7rxp+PGXXvVrbdPGTN61P77VY4ZPeoP9//xwvPPve3mX4YQevWq+Mtfn1z89jt79drzzbfeevb5+b0qKp59fn5paZfMQaTJt96e6ZxTThr04MyHM8/VtbQ0CqQQwt9ffe1rJxz3hwdn+iQBQFvJ7GFvtDcZK8gvL8+pi8YZs6LzxEp+8L2t3BMqKyu5YkxmDzs67FN83rlb0U7Z4nPmrjx6YOZP3TXjshspVV0dEsnESy9HaRd1TmpFTeq990MIhSccn72ouhtvyl5UZjjQpiPkzRBCzrCcvPLyEELOmVFR2CSrFq69Zly0GTt8ecBmPm/jfQ80Pjiz4X/vWnlo/2ixsYMObLoyJVdeEUJYO/b6lQcfuerEIfUTJyerFraw8tFRvsIBxxQec3TY9OGpbb8DXV7e5c47Ok+esG2nm8uv6Nnt4Qc73/xLf2m0QfY8u2zNDU9/kHPjXUO/sEtJawcFJZOprww4prS09Iaf3RhCuOmWX89/6eWrfnBF19Iu0RluIYRu3bruv19lNMhnyXvv96roOf+lvyeTqd/d92AI4am5z2XOizvztCELqha99kZVt65dV9fWhhBee+2NrqWlmaerqOi5Zs2atWvXvrd0WcUee4QQHnr4z98aOfx/ptz1xf0qX3zp76tra99f+sGsRx4NIZz379+Mlh9CeHDmw0uXLlvy3vvvvb80WtRpQ04pLe1y5933hBCm33PfgqpFq1atzhx6AgA+e3U/G7/Vjy066/QQQt1PbwyJZDSyv4UB9y3V2po12bvFRUMHZ/7EDj80p5FSy5evm/lIlHZR56Tefic61S17PoMQQkG/yuxFFfTc4xNW4+Nz/j95o91408qjB64aNLhhyrT88vLON/8yezaIlp+37sab1lx8+dqx16eqq/PLy7s/M7vZIx4djh/Y452qrvffUzxyRPrDFXU33rRq0ODEvPnNrk9q6bJoafk9ymKHHBxlbUgkt7cPW+GA/t2eejx7lNS2FCsoOm1I95efa9re5G6qFu77sC4xfMZbOTdedcweR/Xs3PonTiTit90xdXXtR98aOfzD6hVjvvv/jj3mqBDCecPPmXTL7b+778ELzz+3R1n3196oumnybUcecfix/Y8c/R8X/eDqa4uKik45adDgk0/su2+fJ5586qQTvxpC6Nyp05jRoy4cdUlpaZczTxty4ahL9uq15yXfvSjzdGeeNuT6G37xu/se/LezTist7XLC8V+Z98KLlfv2WV1be+SXDpsw6dYbrvuvEMLPbpy09169CmOxUd++4LU3qpb9Y/meFXsM+7ezVqxc+fgTf7tgxLBoaaP/46JRF1++omZldO/7yz7486OPm4MBANrEhsmgNx4lv34O344bjXvpev89q8/4ZsOUaYVfGbB1e6L5FT0L+lUmF1StHXdDCCEaBrNFokMleZ037CBtakqDEEJBn97xOXPjL7yYOZuu8PBDQwjxp5+JTn7Lns8gbPmUBtHScs9na+7Mt2h2tYLeX+hw0qCm41Jaft4ud94R27dP/IUXo8kkMqcgNrtfHjvisNgRh3Uae1XDb6evHXt9w52/7dxcWK77y19DCHm79Gh8cGa0eskFVYmXXt66Cv2UlFwxpuOlo7e3/2Tye5SVTpuydtwNTQe/8cnZk0ilL5z19j/XxrNvPG6v0u8dtXubPHFRUdHYq/5z/Q9ZwdBrz4rxP70+8+Mdv5oYfXPUkYeHELLvioInhBD1Ugjh99OnRrdn7gohjBk9KoRQWtol57HR70TLzzxL06c++MD9Qwjl5btEVZN5rujeyr59onsPPfhAHyYAaFvp6urwcfZkZgDLDqGioYNjRxzW+eZfrrn48rXfuyqWNYt0Qe8vhBBS7y7ZqE/mNj9WpOTKKz4679vRLmOHE0/YopXMrFhe2WYN8IgdcnAI0+p/dXv4+Hy26ESpxof/HB3raM18Bhk557NF44hyznzbijniNryKffvkV/QsquhZ/6vbkwuqGmc9/MmLihV0OOH4tWOvb5wxq/PE8U3nGW+Yfm+05tlXzmmc9fD2kz1d7rxjeznI09zm7XTd2ILP7x1dCYpm4nBTdzQd0hNC+M3gfVo/kwEAQMuKR44IIdRPvm39OJ9EsvG+B0Jzo2hCCEWnDSkaOjhVXb3m4ssy50QVHLh/iMaKfHxLYt789TMlNDk00eHLA6KBQ8UjR2xRdSTmza8dOSoKsM18YHQ0Zv14mI/PZyscsH6ETO7VfrZi366iZ/RaGh+cGb32dF194733hRCyz7VrK9HBsajimmydZM5ECFF9FQ0dnGmezC9kJqDr/szs6E/X++8JIUSnAmYWuA0/k13vv2f7bZ7MfzjnD4+2G82EYbO3Njuk574z+0RDet5fVf/BytzZPI78fJtNYZFIppbXrH1zaU2firLdyjrFCppvs7rGeE1tw6YWUlZaXFJUmHNjTW19XWNiwz/tFMXKSpv5G2pp9UYnxVaUd2n6O5u5KACgZfG5z60ZfVn2LZ0nTyg+5+yGKdOiS2GWXDGmYdr0qFiKv3VBswvp9PMb4nOfi8+Z2/Db6dHFXgqPOjKEkKqurh0xssOJJ6RXrY6Gy2fvc2ftEBV0+fXNyWUfFA44ZvPXObFocbSnnl9e3nH0qJZfVMnH831lR1fmfLYOJ54QnSmXM59BVBTxv/w1Z/ts6t7i886NHXFYx0v+Y+3Y69dcfHnd9T8pHjGs7sabopUsOvuszX9fWn7eDc05+JQ1F1+eXFCVmDc/57BMavnylUcPjC5sGm2T9W/ixzNG1E+c3DBtenQR1Wju7KKhgzOTBET9lqqujq6qFF0gqMuvb94mB3+63HnHdnWuXUs79x8f//R3yydnT7NDekYd+rkT9+ka3fvFO17Pubdkybs/G9z3vJMOaM2qLK3+6OfTn33m9WXVq+qyby/vVnL0F3t+5/RDK3v1yL79sXnvjpn0WMvLPPaAikvPPuLwvutPzLvr0dcn3Pt85t7KvXr86Rf/1nQ1jv3uXdm3vPg/FzRNmktueuypV5dmfrzs7C+NOetwnycA2FKp6upo+ubs3euCyr7RoJ0QQrTXHkLoev89m9r1zCvpWDp96qpBg9eOvb7wqC8VVPbNK+nY9f571lx9bXzO3MxVQYuGDu48cfymdhY3f782e52Lhg4uaTKFcdMXFV13KEqsaG8++3y26Ho+IYSmMxYkF1TlnLGWnR859xaecHzsiMOKzx+eXrW67sabUtXVmebp+tisLTqQ1fLzZhdjyRVj6m68ac3V13Z7dOO5bTt2jC6/k7mhoF9l8bCzo+kKQgjx5+elqqvTNTV5JT2jM9w6nDE0ewFRs63702MdK/um3n4nVV0df/qZzz4/Sq4Ys/0f59moRU8bknp3SeY/HNb/LZFOb3TV0UQqfeZ9b+ac3rZ/ece/jdgvlp+XSKW/PO2N16o3OtQTW726dNHCEMKfxv9bTplspkQydcsDL2YHSbMuOPnA/xx2ZOYYzoyn3vzE7Imcekyfn44aWFJUWPXeipO+97vsu96469s5B4WaLnbqD79+3CF75axw73Nuy75lq187AOy00nX12bNRZ2yYFDiRTC1fHn/hxVjlvgW9e290lCaRTC1fHjp23GjOg2iYzcY3puvq488+V7DH7puzhJxFNZ2eOHud88rKmgmJaLFNX9Ruu2WePbWiJtTXb/TUHz8q+9da3j7rF5KzY5e1Sum6+tR77yWqFhUefmjOC4mW3Pz6b97zZq/nhpVvbjbn1NJlqX8sj46k5W7qRDK5eHE0m8L6DZ692MyafLyhUkuXfdoTRjc+ODPnOEnR0MGbmp1iO7dm9GW5/6Bw8y+3ejRXO5B7tKfZIT33nN47GtJz1RPv5zRPXnxd57fXHxoa/qOZT978701PLWtZTW391773u5wjPM2a+sgrs55ZfNd/DdnSwPjj02+GECaNGdS7Z/ecu95498PMsaDI4/PfzfmdB/62KCd7Fi9bmf1jebcSzQMAWyqvpGNeSYt7sbGCaNz8pu7aZC9t/CzN/1N9c0toeVGbv84tv/BmQqu5R7X8XJ94icy8ko4FlX2bTtH2iUve4uf9pC2ZX9Gz+UM0sYLM6m3qvctek8/+Ijn55eWdfn7DDvrfV+eJ4zMnFhJypjR4vbq+6ZCe3wzep1fXohDCo2+vvu3Ff+Vu0MWL8xPrh7hUr6q76OePbNHTJ5KpYeP+uDnNk9E0XTazfJ54aUmsIP+Ckzeacu3pV5c120gt3/LcGxttpXNP3N8nCQCgnSmdPrVNJtbbNmIFncbf4E1sJnvq4qnTfr8o5+6z+pV9o19ZCOHDusRZf8jd+7/ssPLCrCtzhRCeenXpnX96dfOf/sfT5lYtWZFz43UjB9w37vSnbhk+9Ydfv+zsL5V3K8nc9cCPz9zUDAenHtPn3Xu/E/156pbh140ckP3AEMIDf1sUQvh6/y9k3/jIcxuNYsqZzGBTtz82753sH7/2pc/7JAEAtCdFQwc3e6xsB9Lh+IHRtaEI2Se5nfPA4pyr9OzaqfD2Uz4fQkik0qfeuzDnkfuXdxw7sNfA7l+/4CcPZd9+zZQ5R+63x+ac9FX13oqpj7ySfUvlXj3+5/unZGZOqyjvctwhe317yEFX3jb7j0+/edMlg5qdVK2pivIu5510QK9dS7PX7ZnXl4UQ9tt7l43WYcmKusZ45sS8+QuXN7vA+QuXZ546kUxlT2YQtvYAFAAA2622P70tkUwuXpyoWpR46eX0ipoQQmLR4szFlApPOL6ZMWytVnLd2JwRPjt79tz+4r+aDul58Bv7bmpITwjhj2f3jeXnHXfIXhecfGBOvWzmIJ/fPb4g55bs5tnwbhUVThozqOlMbp9owIF7Zv9YvaouKpxjD6jI7pbs4T1NB/Zkbh967PprquYM7Lng5AM3dQAKAIAdUckVY9rw9LbEvPl1EyZlT2qXkZkuLxMnhQP6l1x2SVtNWJffoyyaas97mh9CeL26/nuPv5dzx/iv9vpiecewiSE9mWv4hBCuHtG/cq8eOYGxOYN8nnljo3E1l539pRYO5mzFnAGxgvycFesQKwghXDj4oOwbs4f3ZA/juezsLzV7e87Anpyz5gAA2NEVX3RhWwXPqhOHrD7jm802T7Pic+auPuObq04ckpg3v03Woeis072hIYRYbUNi6LRX8rOuvBlCOHaf7hcd+rkQQm1D4uzpr+Ucyxh5xB7RNXwydTF97KkHfefu7N95cuG/bpn1yncHr58/oC6eKincaDGJZCpnVE+bj5Cpem9F9lOUdyuJDssc9IXPZf/aI8+9FV1yJ2cAz3dPPzR7Tu2q91ZE6ZUzsOfg3rt+em/Pij37+IwCAGT0eP/NT715Ro5og0M9iWT95Fu3+jBLckHV6jO+WTxyRKexV7XytLf8ip5FQwc71S1WWhw7qu6fOYNV/vleSd2ZfUqKCksK849avTSnT95YvTRxwl7ZZ3a98OG61QcdnLPogUeu32X//YKa37764R/O6hOdMhdZXrM25/d77Vqac0uzEwzsVtZpc04qq6mt/9UDL2bfcvQX1096WFbasXKvHpkXlRnekz2w59Rj+sQK8rNPh3vujQ8qe/XIGdhz7AEVznADAGhPis85u/XNUzti5OYf4dmUhinTkm8u7nzzhE+cr7xlHUePkj2xEMKkMYNyrpxTvaruyttmTxozKDqSc+i3pmY/pmrJih9Pm3vNBcdGP35Yl/jun97NWe5Vx+wRnSP33urGC2e9HUIY/+w/ruy/xxat3LHfvavpjU/dMrzZc+EWLa2Z8dSbIYRVaxr+7/E3mk4Q99XD9s58f85X97tmypwNIffuh4f33T17YE/0y4OO+Hwmch6b9855Jx2QM7An53y5HfHfMwAAyNbaCdzaqHki8Tlz11x8Wem0Ka055lNQ2Te/vHwnf1vzQwhlpR1vveJrOXf88ek3o4ooK+140yWDcu6d+sgrT7y0JISQSKUvnPV2zhRwx+1V+r2jdo/u/erd68dp3fD0B69nzYuwW1mnnGXW1Da05pVULVkxZtJjYyY9ds2UOU2b59gDKjJzEoQQjtxvowCLhvdkD+A5rO9uOb/21KtLE8lUzsCenOUAALBDKx45opVLqJ98a1s1T6Z81o5r7bRyxSOGyZ4QQji87+7ZI/gjYyY9Fp1mNvTYPqcekzvI5Pu3PlFTWz/+2X80nQLuN4P3yUwBl11Ep/1+UV08FX3fdL6BTc2i1nrl3Up+Ouq47Fsqe/XIvqrPI8+9lX1CXXm3kuiAUs7M1IuXrcwe2HPsARWfOFsdAAA7kKLBp7Tm4Yl58z+NadMapkxr5QwHHU4aJHvW++7ph+Z0SAjh9Kv/kEimQgi/HP3VnKt/Vq+qGzn+zzc8tSznIZlJ3ppOAffPtfGn3t9QF/tWbHSS4jVT5tQ1bnTU6NRj+kR/WvMKLzj5wGduHdH0vLhzT9w/833VkhV/eHLDhYkGH90702bHHlCRuf3Pz7+TPbBn0BGuUgoA0K7EDjm4NQ9fc/W1n9KKtXLJBb177+zv7IbvmhvGU72qLhrGEyvIf+DHZ+YMtnm56oPiPfIaevbM3DLq0M9Fk7x9WJc46w+541KO26v0+L03zFsw4qT9s88rCyFc9PNHbv/+yZlDKJPGrK/SnF9rVnm3ksykBT1KOx7cZ9ee5Z332b1bWWnzE3Ecc0DPCfdu+DF70rYvH7xndttkUif7d0IIQ/r39lcDAEC7UXj4oa0ZQpOYNz9zHZ42l1xQlZg3f+uv5xMr6HDiCbJnvbLSjlN/+PULfvJQ9o1TH3nlywfvedwhe1WUd7lu5IDsmQBCCCUfLIt3754sKQkh7Nqp8Ibj9gwhJFLpU+9dmPNMu3YqzJz8Fjm87+45Vw596tWlX7n47luv+FqUKzW19TPnLs6ZMHpTjv5iz0wmbY4WJp7OnuF6U6N3KvfqsamgAgBgR5Rf0bM1D//0DvVE6iZMKp1+51Y/vA0vwLpDvrk5Px93yF4XnHxgzo0X/OShmtr6EMJ5Jx2QfdJXpMvChSGZDCE8/u+VUdWMf/Yfr2XNXhC5a+gXMlc4zWgaKtWr6s4a+8Ch35q699m/OvRbU6+ZMidncu02C76C/KavNIRQ3q0ku2dyhvdknPPV/fzVAABAJF1X/+kd6onE58wNiaRN3TbZE0K4ekT/nGE8IYRh4/4YDfK5/fsn5xzlyE/Euyx+c/xXe/XqWhRCeHbZmhue/iDn4Vcds8dRPTs3fa7o+NK2evHZJ7NlZI/5CU2G92SYww0AgIzk6298Fs+yeLFN3WbZEw3jybmxasmKWx54MYTQoTBWu2/uXOaFtbVF//pnCOHDusTwGW/l3JuZz7pZxx2y11O3DG86m0JT5d1KbrpkULMX7dk6zabLMQfkHtxsOnVBebeSyl49fHoAAIjEn37mM3iWRNUim7rNsieEUFHepem1eibc+/wLC/9x0cPv/CuvQ90euW1wzZQ5S6s/anoNn6ZDepp9ulk//cZ1Iwe0HDzP3Doi+9o7rVdSVNj0SM5+e+/yiXWUc0QIAICdXHLxW59F9rz0sk29dfLS6fSm7rvkpsdyplDr0rn4vd790oWFIZ3usmhhYe1GV+zp1Kn4/X4HhLyNCufRYZXNnt62KUurP3pzac0rb1Wv+qjh4D679u1V9rmNB9tk/+b8hcszP/Ys73x439239PXnLCSE0LSsEsnUQ89s9DkecGCF+QwAAMhYM/qyxhmzPu1nKRo6uPPkCbZ2G2dPXWP8KxffXb2qLvvGeGnpR30rQwh58XjX117LT2x0bKexrGztFzZM63zVMXtc2d8YGAAAZI/s2ZbyW7ivpKjwrv8aknNjYW1t0T//GUJIFxaWH1yZ+07U1HRY8WH0fctDegAAoN1ILDLZwA6bPSGEyl49mg656fTekoK6uhDCn0cf3XQO6M5vv50Xj2/OkB4AAGgfYvu6kP2OnD0hhPNOOmD/fXMP2nRZuPDuIZ/fpSR29Yj+u+/atcm9Vc1epQcAAOCz19LYHgAAYHM0PjhzzcWXf9rP0mncfxefP9zW3gr5NgEAAOwY++699rQRZA8AAGwbscp9P4tnOehAm1r2AADAtlFQ2begX+Wnu+NeXp7fo8ymlj0AALDNFA87+9Nd/ohhNrLsAQCAVknMm9+ah3cY8vVPN3suunAbvjrZAwAA7UFy2QepFTVbv2Pdo6xo6OBPad1KrhiTV9Jxqx+eWlGTXPaB7AEAAELi76+05uGdJ47PLy9v+1328vLWHupp3euSPQAA0H40/M/UVj0+VlA6fWqbr1XXP/6+NYd62uB1yR4AAGg34nPmhkSyNUsoqOzbadx/t+EqdbnzjvyKnq1aRCIZnzNX9gAAAOs1znq4lUsoPn94lzvvaJOV6Xr/PR2OH7jNX5HsAQCAdqX+V7e3fiEdjh/Y/eXnWnMln/zy8u7PzI4dcVhrVyWRrLv+J95W2QMAACsD9gEAACAASURBVBskF1S1yVzP+T3Kuj38YKdx/72l8ZNfXt755l92f35Oa89ti6rnpZdT1dXe1phNAAAA2eomTCqdfmdb7GsXFJ8/vPj84amlyxrve6Bh2vQWCiS/vLx4xLDCY46OHXJwiBW01WtZc/W13lDZAwAAueJz5qaWLmuTgy3rk6aiZ8dLR3e8dHQIIbWiJtTXp/6xPLnsg7zSLrF9+4QQQseO+T3K2vyFrPvr7OSCKm+o7AEAgGbUjhzV7eEH2/Coy4YE6lEWhVAbjNtpUbqufu33rvJWrt/sNgEAAORILqhq+O30Hfol1P1svFE9sgcAAFqyduz1qaXLdtRsq1rYMGWaN1H2AADAJ1h96jdaefXSbSK1oqZ22AXePtkDAACb0Q/V1bUjRu5Y5ZOuq189aLDT22QPAABsrvicuTtS+SSSH31rlOaRPQAAsMXls3bcDTtA+SSStSNGxufM9ZbJHgAA2GINU6bVjhiZrqvfbtcwtaJm5ZcGaB7ZAwAAWy8+Z+6qY7+6fc7tlqxaaDyP7AEAgDaQqq5eefTAxgdnbkfrlEg2/O9dqzSP7AEAgDa05uLLV504ZHs47JOsWrjqlNPWjr3emyJ7AACgrXtjQdXKoweuvWbcthrtk66rX3vNuFWDBicXVHk7ZA8AAHxaGqZMq+l7YP3EyZ/lkZ90XX39xMk1fQ9smDLNWyB7AADgs1B3400rjx64ZvRliXnzP9UnSsybv2b0ZTV9D6y78SabfUvFbAIAAGilxhmzGmfMyi8vLx4xrMNJgwp69w6xgtYvNl1Xn3z9jcZZD6+b+YhJC1ojL51O2woAAJCYN7/hzt+21dIKen+hw0mDCir7bt3D1/11dvKV15KL32qr9Sk+79zYEYfJHgAAgPbJ2B4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAaN/ZM3vChJCXl/nz+vPP5/x2Kj8/+xey/9R37GhrAgAA22/2JJPJBYceOvDyy7Pv++KRR875zW8yP9Z8+GF+Or2pBXVsaFi+bJkNCgAAbG/y0ul0COHlJ57oe8opz1988e7nntt9113ff/XVTldc0feVVxYcfni/efOiX02n00/+4hfNLKOx8cvXXNNYXJy/cmVRUZFtCgAAbI/Zs4k78xIFBbFEouVF/O2ii758xx1PnX/+sVOn2qAAAMD2prVTGsTj8S/fcUcIIdG7t60JAADseNmTyv+EX3j24yM8nzvxRFsTAADYYbLno9raZ08/PYQw/4wzWnhw7erVh15+eQih6qCDKg87zNYEAAC2Q7HsH56cNCm9YkXB0qVH3H33UY2Ni/v1++Kvf93Cg/9+770D1q4NIezx5JP5+S4BBAAAbPfZc+T3v1/c2Bh9/9LAgWHs2N5du7bw4GRVVQhh4YEH9m3x1wAAALahjWZye+bee1MNDSGE+JIlu86Y0W/+/L8PGFD52GPNTksdj8fXde8eQqh55ZU999nHpgQAAHaA7MnxxNixx/3oR8+edtpRDzzQ9N5o3urZP/nJwCuvtB0BAIAdMnsaGhpinTs3dujQqa4u565kMpns2DE/lapbsaLUGW4AAMB2rKV5CIqLi+s6depUX59MJnPuev7++zvE48v23lvzAAAAO0b21KxY0fS+D95/v9OaNYv326+goCD79nXr1h0xbFgI4Z1zztnUcletXFlfX2/7AgAA20v2lO2yy7I998yOn5f++tfyffYpSKWKZs7Meczc8eNjiUQIYe8RI5pd6LNnntmtrOz1Fq/5AwAA8NnYMIF1z6VLE7vu+q9ddlnWr9/n3nrrkPffDyHMP+GEw5rO0tbYGEJYV1i4d58+zS605/z5IYTD//Qn2xcAANhesuefH3yw4M47899+e9+HHjpk9ux/7rHH7B/+MBQXH3zxxc08KJV6avjwziNHHryJhb77X//14d13r/7KVwbawAAAwLbW0kxuAAAA7UC+TQAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAALAjiEVfqvPybAsAaL3ydNr/VfFZYnv7LNkIjvYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADs1PLS6bStAAAAtGOO9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAAB2NrHoS3z2RNsCAADaq8KBl+7MLz8vnU77EAAAAO2Yk9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAO5tY9CU+e6JtAQAA7VXhwEt35pefl06nfQgAAIB2zEluAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADQRCz6Ep890bYAgNYrHHip/6vis8R2+HHaybdAXjqd9jkAAADaMSe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAALZGLPoSnz3RtgAAgPaqcOClO/PLz0un0z4EAABAO+YkNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCK2/mtenm0BAADtVjote3b2rQAAALRjTnIDAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIAmYuu/5uXZFgAA0G6l07JnZ98KAABAO+YkNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAaCIWfYnPnmhbAABAe1U48NKd+eXnpdNpHwIAAKAdc5IbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAYGcTi77EZ0+0LQAAoL0qHHjpzvzy89LptA8BAADQjjnJDQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAmohFX+KzJ9oWAADQXhUOvHRnfvl56XTahwAAAGjHnOQGAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAABNxKIv8dkTbQsAAGivCgdeujO//Lx0Ou1DAAAAtGNOcgMAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAgCZi0Zf47Im2BQC0XuHAS/1fFZ8ltsOP006+BfLS6bTPAQAA0I45yQ0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAACwNWLRl/jsibYFAAC0V4UDL92ZX35eOp32IQAAANoxJ7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAEATsfVf8/JsCwAAaLfSadmzs28FAACgHXOSGwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAGBnE1v/NS/PtgAAgHYrnZY9O/tWAAAA2jEnuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAQBOx6Et89kTbAgAA2qvCgZfuzC8/L51O+xAAAADtmJPcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACgiVj0JT57om0BAADtVeHAS3fml5+XTqd9CAAAgHbMSW4AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAD/v727D46yPhA4/iTZACGoEGfn0iO1OHdFnI5cFa1CpIUameHFwelwnRKqVq/22g74Mrmbdrhqmnhn60ypSLjeTGnhoCU6tnWkvKQHaeWOJHe2voY/ROXGjIVexh2CleaNbLL3xyqmhX3ybF4s7H4+48xCnpd99pfHYb/zPPtbANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAAA4Syz9MHBwo7EAgLErXnSff1VxLnEenk55PgIFqVTKeQAAAOQwN7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAMBZYumHgYMbjQUAjF3xovv8q4pzifPwdMrzEShIpVLOAwAAIIe5yQ0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAwGrF3HwsKjAUAAOSsVEr25PsoAAAAOcxNbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAIB8E3v3saDAWAAAQM5KpWRPvo8CAACQw9zkBgAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAZ4mlHwYObjQWAACQq4oX3ZfPL78glUo5CQAAgBzmJjcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAADhLLP0wcHCjsQAAgFxVvOi+fH75BalUykkAAADkMDe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAADAWWLph4GDG40FAADkquJF9+Xzyy9IpVJOAgAAIIe5yQ0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAM4SSz8MHNxoLABg7IoX3edfVZxLnIenU56PQEEqlXIeAAAAOcxNbgAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAIDRiL37WFBgLAAAIGelUrIn30cBAADIYW5yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAOSbgpQxAACA3JbK93f9MUMAAADkNje5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHkMAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZI8hAAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAPPuTEAAAD4pJREFUZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAADOTzFDAACQPxKJRHd39zkXxePx0tLSrPY2dOz4iOsUVsw8589TPb2prq4RNi4pKby0bIxHnkwmjx07lmlpaWlpPB6PuPKsWbOiDEtHR0emRRUVFbFYLOL651x51M8+it9vLilIpVL+/wcAyBPV1dWPP/74ORft3Lmzuro6q72d+PBHM9ZOPF5yz1cm3bL8TLecbfDIq6d/caBvR+NQInHOFSavXDFt86NjPPL6+vra2tpMS1taWiorK4c3w+WXX55p5YjvnAsKCjIteuONN85up0zrV1VVNTU1ZVU++/btW758+Xj9fnOJm9wAABhPU+66ffqBPTNeaJvyhdtCmicIgqI5V5Tct3bGC22XPPVE0ZVzJuJg9u3bF9I8dXV1w5vnfNPc3FxTUxN9/cOHD2dqHmQPAADj9M4yHp9+YE9p3QNFc67IasPYdfOm79990fYthcPuNxu78Ayoqqp68MEHz/Mh3bRpU2NjY5Q1E4nEkiVLnISyBwCACTR55YoZvz6UbfAMN+nTiy45sKd44YJxOZ7wDCgvL29qarogBnbNmjWtra3h6ySTyaqqqs7OTueh7AEAYKJMrbl32uZHg1jRWN+bXlp28Y6tYy+fZDJZXV0dkgHt7e2jmC3gz2XVqlWJDB9/Slu6dGl7e7vzUPYAADBRihcuKFn7lXHbXaxoWsOjY7zbraamprm5OdPSlpaW+LjeTTfROjs7q6qqksnkOZfW19eHvFhkDwAA42Bawzhc5/mjd6iXll3cuG3Um2/evHnTpk2Zlp7n0xhk0t7evnTp0rN/Hj5nA+/XtCEAAGAMzfPd8Onaho4d792yNXWiq3/XniAICuPx4gXXF/31X0350t8VTC3JtFXRnCtGN7dba2vrunXrMi29IKYxyKS5ubm+vn748be2tpq6LWpLGwIAAEZt0pKqTItSPb3dtQ+dnL+ob+uOdPMEQTCUSPTv2tOz4bG3b7zp9K8OhgXVv3wz24NJJBKrVq3KtPQCmsYgk9ra2n379kV5scgeAADGx+SVK0Ku2Jz64pf7tu7ItHQokTh1x90h5RO7bl5B6HWkPzHibGYX1jQGmSxfvryjoyOZTM6dO9fUbbIHAIAJN+WOz2da1P/07oFDbSPuofsf1qd6ejMtLf7UwugHEz6b2QU3jUGI+fPnL126VPPIHgAAPgix6+ZlWtRT/60oexhKJHoe+U6mpZM+GTV7wmczu0CnMciks7PT1G1Zn6uGAACA8ZXq6R0K/Z6Z4QZfP5r5vWqkCeK2bdsWkgEX7jQG5eXl2V7SGcUmecLVHgAAxjt7urqirxzlXrhw4Zc+nn766Qt0GBcvXtzS0hJ9/YaGhsWLFzv9ZA8AAB+E5Guvnz8Hc/fdd1+4I1lZWVlXVxdlzdWrV69du9a5J3sAAPiAxGZ/NIv3oxM808Djjz9eX1//gb327u7u8d3hgw8+WFVVFb5OVVXVjh07nHiyBwCAD05BWRYTT0+6ZekYn66hoWHu3LkhK9TW1ra2tkbZVfhsbx0dHSPuIRH5Q03RNTU1lZeXZ1paXl7e2NiYA3Nzyx4AAM5LycFzZ8/UkujXcMJmqc6w/z9RVlbW3NwcEgZBENx4441RoqW0tDRk6Z49e0bcQ1tb2EeVKioqRjHMsVisvb090wvcv39/zszNLXsAADj/qufFlzL2w3cejvRmNB4vvuH6TEtP/9ehiEcSj8f3798fvs78+fOj3IEWcuFoy5YtyWQybECSyUceeSQ8YEY31PF4/Kc//enZP9+7d+9VV13lVJQ9AABMlJ5HN2VaNOnTiyavXDHiHi75+U8KppZkaIjB00/tin4wV1111d69e0NW6OzsvPXWW8O7JQiCj33sY5kWtbe333777SHbPvzwwyFfmTriR3TCVVZWNjQ0DP9JXV3dsmXLnIeyBwCACTRwqG3oRMa5qqdt/E7pQ2FfmHPJU08UVszMtDT6pZ4zli1bFj7vWXNzc01NTfhO5syZE7I0ZIKExsbG2trakG3vvPPOMQ742rVr77nnnjMRtX79eieh7AEAYMKd3p35AkusaMoXbpvx3wen3HX7mSs/RVfOmVpz70Xbt8x46dnYdfNC9tz3g22jOJ4R5z3btGnT5s2bQ1YYsYtqa2tvvvnmzZs3Hz58OJlMdnR0NDY23nvvvWvWrAnfcOXKlWMf8A0bNlRVVZWXlzc1NZnGIDojBQBAEATBmjVrRnzjnpZKpc78ufuB+klVnw65aFNYMbO07oEgCKZtfjSLmvrVwYFDbVFukztbU1PTvHnzQm42W7du3dVXX11ZWXnOpaWlpXV1deHXbZqbm8O/I/Vsq1evDp8vIerb91jswIEDTtdsudoDAMCYvHPXlyNOuRbR0ImuU3eM/jtGY7HYiBO7rVq1KmSm6fXr14dvnq3y8vItW7Y4VWQPAAAXqsFXjnQ/9PC47S45+PubV4xxHyNO7NbZ2Tl37txM0xvEYrFzTps2aj/84Q/H5VIPsgcAgD+bvq07/rD2/rFf8xk60fX2sluHxuMbP6NM7LZ06dJM5VNZWfnGG2+MyzWfvXv3mm9N9gAAkAv6d+05+YmFQ8eOj3oPp3918OTHrx985ch4HVKUid0efjjjdapZs2a1t7eHfI3PiMrLy1taWjSP7AEAIHcMJRIn5y/q3bh58MirWWyWHEz+5vnu2ofG8nmeTEac2K22tnbfvn2Zlsbj8eeff37nzp3ZXvaZO3duS0vLb3/720wTJyB7AAC4gPVseOztm1ecvGZBeP+kenrTtXPi8jm//8zn+rbumKDjaWpqCr9is3z58sOHD2daGovFqqurjx49unPnztWrV4/4dKtXr25paXn55ZcrKytNMH3+KBg+/yAAALktkUh0d3ePcSezZs1K/yHKLW2F5eVBrOic2ZPq6hph45KSwkvLRjzyeDwePmFAd3d3IvTzQiPuYbiOjo4gCNra2s785CMf+cjMmTNLS0vj8fgoxjO9w7ONYodjGSXZAwAAcAFzkxsAACB7AAAALmQ+ZQUAkEeSv3l+8PjvjEMeKr72msKKmbIHAIDc17f9x/279hiHPDSt4buT8zh73OQGAADkOFd7AADyVVFR4YfKgyBI9fSkuk5mvfmw2aWj7qGkpKBkyvtrFhUVfqj8/Vmw03/9v85gcDDikadF2uTsZ8/+9Y5m8/dGKepBBkEQBMPvRhs60RX09kb/bUaZVTwPudoDAJCvbwQ/VD697Znpbc/MeOnZsjdfu2jntti110TffNKSm9KbT297ZmrdNyJ11mUfnvHSs0FJybt7WLF0etszBWUz0n+NXf03Fz/9ZFZHnv5veAKFH3DE4/wTsWuvuWjntrJXX57x0rMX/8fPixd/ahSjVPbGK1O/+U8Rtxr+6iYtuSm7MXmudfIdn3d6yx4AAN739oLFXZfNPvnx6/uf/NnFTz1RdMXs6Nv279rdddnsrstmd6+ribL+4KuvJV85cuZ9/JSvfmnorcTk26rTfy25f13fjxqjXxJJP3XXZbMn9PpGQdmMi596YuDXz729YPHJj1/f3/jkRdu3ZNWH6VHq2fDYlLvuiD6pQPr30nXZ7NPZfBbr7QWL37n1s6UPPXgmJpE9AAC8K9V18vSuPclXjkxe/bcT+kR93/v+lK9+KQiCoitmx66c0/2P66fcVh0UFRWUzSheWNn/o8bzbWQm31bdv2t332P/OnTseKrrZP/2H/dseKzk/nXZ7if90gpKSyf8V9nTEwRBwdSpzmrZAwDAud6aNz455a47skiClbeUvfla2ZuvlTZsiLjJ6f2/jF05J3btNVPW/n3PhscGnvnPIAiKP3ljui6y+uRM+qnL3nxtQsdkas29/dt3Dv/JwC8OFC+sjH45pXj+DRft3DbjpWf7d+0ePPq/Ebea3vZM+tVNWrki+tGmb1ns27rdJ3z+hCkNAAB416QlNyVfORJ9/YFDrd1f+0bw3hWGSHp7+7ZuL7l/XfHCyrcXLA6CoLfh30q+XhO7cs47n/lcVkeb3nyiDRxqjVXOTz73wvtvoG/4xNBbidTv34m4h8FXX+v+2jeizkzwnlN33D34+tEgPaVBNltN+eIXJq1Y1vPQt6PfLpgPXO0BACAIgiB27TXFCyv7vvf96JsMdXUNHTuevvsr+lb9j/+keGFl8pUj6SsS/U/+LHblnKG3EsPTItKzHzue/m9Ch6X30YapNfee+chTYcXMydWf7XnoW9GjIj1KWTVPEASDrx9999Vls+Hg60dP3f7FIAimPvB1p/Qfnd6GAAAgn5U+8s9DXV2FZWXFCyu7H6jP6gP0xfNvOHN7W8RZDYL3Jjbo/fZ798X19vbv2p187sWsj/y9p+7fvjNiMo3igJPPvdC3dfslB/YMvZUYOnEiduWc/l27T+//5QfzewmCIPnci/3bf5xNMA2eWnPnJQf29P3g393qdkZBKpUyCgAAeeIPa+/vPxM2JSXDJ0ceONSa1UWbwoqZsXlXn/lrVr1UWDFz+PfYFFbMzO4esD8+8uTzL0Z5fz+WAw5KSopv+EQQBAP/8+usLr8UVswsLP+LbC9kDf88z9Dx30XavKRk0pKbTu//Zfrwihd/KnXq1PANpzV8d/Ktt8geAADyLHvIJ3mePT7bAwAA5Dif7QEAyKc3f9l8zya5pGjmX+bzy3eTGwAAkOPc5AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAACcB2KGAAAAGEEyGRQXX7iH//8r3bWUU9Ib3gAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">46<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Uzgodn<span class="_ _2"></span>ienie sta<span class="_ _1"></span>nu zadłużenia<span class="ff1"> </span></span></div><div class="t m0 x1 hb y143 ff5 fs0 fc0 sc0 ls0 ws0">Informacje o zmianach stanu zadłużenia wynikających z przepływów pieni<span class="_ _1"></span>ężnych oraz <span class="_ _2"></span>zmian niepieniężnych przedstawia poniższa tabela<span class="ff1">:<span class="fs5"> </span></span></div><div class="t m0 x1 hb y19e ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y567 w9b h1a"><div class="t m0 xc hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c xb7 y567 w9a h1a"><div class="t m0 xb5 hf yd2 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yb5 ff7 fs1 fc3 sc0 ls7 ws0">31 <span class="ls0">grudnia 2024 </span></div></div><div class="c xb6 y567 w9c h1a"><div class="t m0 xb5 hf yd2 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y568 w9d h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _1"></span>nansowe na począte<span class="_ _1"></span>k okresu<span class="ff7"> </span></div></div><div class="c xb7 y568 w9a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y568 w9c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y569 w9d h13"><div class="t m0 x1e h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">- obliga<span class="_ _1"></span>cje </div></div><div class="c xb7 y569 w9a h13"><div class="t m0 xb9 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c xb6 y569 w9c h13"><div class="t m0 xb9 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">220 478 </div></div><div class="c x1 y56a w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- <span class="ff8">pożyczki</span> </div></div><div class="c xb7 y56a w9a h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c xb6 y56a w9c h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">45 859 </div></div><div class="c x1 y56b w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- weksle </div></div><div class="c xb7 y56b w9a h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">17 011 </div></div><div class="c xb6 y56b w9c h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">17 227 </div></div><div class="c x1 y56c w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- leasingi </div></div><div class="c xb7 y56c w9a h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c xb6 y56c w9c h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">2 174 </div></div><div class="c x1 y56d w9e h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _1"></span>nansowe na począte<span class="_ _1"></span>k okresu razem<span class="ff7"> </span></div></div><div class="c xb7 y56d w9f h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">163 022 </div></div><div class="c xb6 y56d wa0 h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">285 738 </div></div><div class="c x1 y56e w9d h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zmiany wynikające <span class="_ _1"></span>z przepływów go<span class="_ _1"></span>tówkowych, w t<span class="_ _1"></span>ym:<span class="ff7"> </span></div></div><div class="c xb7 y56e w9a h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y56e w9c h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y56f w9d h13"><div class="t m0 x1e h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">wpływy z tyt. ot<span class="_ _1"></span>rzymanych pożyczek<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xb7 y56f w9a h13"><div class="t m0 x37 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">15 330 </div></div><div class="c xb6 y56f w9c h13"><div class="t m0 x37 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">18 300 </div></div><div class="c x1 y570 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wpływy z tyt. wyemit<span class="_ _1"></span>owanych obl<span class="_ _1"></span>igacji (pomniejszone<span class="_ _1"></span> o wydatki<span class="_ _1"></span> na emisje)<span class="ff1"> </span></div></div><div class="c xb7 y570 w9a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y570 w9c h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">42 354 </div></div><div class="c x1 y571 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wypływy z tyt. spłat<span class="_ _1"></span>y otrzymanych <span class="_ _1"></span>pożyczek<span class="ff1"> </span></div></div><div class="c xb7 y571 w9a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y571 w9c h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(25 826) </div></div><div class="c x1 y572 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wypływy z tyt. wyk<span class="_ _1"></span>upu obligacji<span class="ff1"> </span></div></div><div class="c xb7 y572 w9a h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(50 000) </div></div><div class="c xb6 y572 w9c h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(148 448) </div></div><div class="c x1 y573 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">płatności zobo<span class="_ _1"></span>wiązań z tytułu umów l<span class="_ _1"></span>easingu fina<span class="_ _1"></span>nsowego<span class="ff1"> </span></div></div><div class="c xb7 y573 w9a h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(784) </div></div><div class="c xb6 y573 w9c h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(596) </div></div><div class="c x1 y574 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> zapłacone w okresie<span class="ff1"> </span></div></div><div class="c xb7 y574 w9a h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(10 067) </div></div><div class="c xb6 y574 w9c h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(25 431) </div></div><div class="c x1 y575 w9e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y575 w9f h13"><div class="t m0 x15 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(45 521) </div></div><div class="c xb6 y575 wa0 h13"><div class="t m0 x16 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">(139 647) </div></div><div class="c x1 y576 w9d h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zmiany bezgotówko<span class="_ _1"></span>we, w tym:<span class="ff7"> </span></div></div><div class="c xb7 y576 w9a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y576 w9c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y577 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wartość po<span class="_ _1"></span>czątkowa środków t<span class="_ _1"></span>rwałych w leasingu przyjęt<span class="_ _1"></span>ych w roku obr<span class="_ _1"></span>otowym<span class="ff1"> </span></div></div><div class="c xb7 y577 w9a h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">913<span class="ls0"> </span></div></div><div class="c xb6 y577 w9c h13"><div class="t m0 xbc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">265<span class="ls0"> </span></div></div><div class="c x1 y578 w9d h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wykup obl<span class="_ _1"></span>igacji poniżej nomina<span class="_ _1"></span>łu<span class="ff1"> </span></div></div><div class="c xb7 y578 w9a h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y578 w9c h13"><div class="t m0 x14 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(12) </div></div><div class="c x1 y579 w9d h14"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">zmiana warto<span class="_ _1"></span>ści leasingu zgodnie z M<span class="_ _1"></span>SSF16<span class="ff1"> </span></div></div><div class="c xb7 y579 w9a h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(743) </div></div><div class="c xb6 y579 w9c h14"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(261) </div></div><div class="c x1 y57a w9d h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">odsetki<span class="_ _1"></span> naliczone w okresie </div></div><div class="c xb7 y57a w9a h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 329 </div></div><div class="c xb6 y57a w9c h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">16 939 </div></div><div class="c x1 y57b w9e h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y57b w9f h13"><div class="t m0 x37 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">10 499 </div></div><div class="c xb6 y57b wa0 h13"><div class="t m0 x37 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">16 931 </div></div><div class="c x1 y57c w9d h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _1"></span>nansowe na koniec <span class="ff7">o<span class="_ _1"></span>kresu </span></div></div><div class="c xb7 y57c w9a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y57c w9c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y57d w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- obliga<span class="_ _1"></span>cje </div></div><div class="c xb7 y57d w9a h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c xb6 y57d w9c h13"><div class="t m0 xb9 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c x1 y18f w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- <span class="ff8">pożyczki</span> </div></div><div class="c xb7 y18f w9a h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c xb6 y18f w9c h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c x1 y57e w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- weksle </div></div><div class="c xb7 y57e w9a h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">18 062 </div></div><div class="c xb6 y57e w9c h13"><div class="t m0 x37 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">17 011 </div></div><div class="c x1 y57f w9d h13"><div class="t m0 x1e h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">- leasingi </div></div><div class="c xb7 y57f w9a h13"><div class="t m0 xbc h17 y5b ff9 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c xb6 y57f w9c h13"><div class="t m0 x38 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c x1 y580 w9e h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _1"></span>nansowe na koniec o<span class="_ _1"></span>kresu razem<span class="ff7"> </span></div></div><div class="c xb7 y580 w9f h13"><div class="t m0 xb9 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">128 000 </div></div><div class="c xb6 y580 wa0 h13"><div class="t m0 xb9 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">163 022 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y581 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y582 ff5 fs0 fc0 sc0 ls0 ws0">Łączna w<span class="_ _2"></span>artość zobowiązań <span class="_ _2"></span>finansowych wynikających <span class="_ _2"></span>z niniejszego <span class="_ _2"></span>sprawozdania <span class="_ _2"></span>finansowego różni <span class="_ _2"></span>się istotnie o<span class="_ _2"></span>d prognoz <span class="_ _2"></span>kształtowania </div><div class="t m0 x1 h2 yf3 ff5 fs0 fc0 sc0 ls0 ws0">się <span class="_ _c"></span>zobowiąz<span class="_ _2"></span>ań <span class="_ _c"></span>finansowych <span class="_ _d"></span>opublikowanych <span class="_ _c"></span>na <span class="_ _d"></span>stronie <span class="_ _c"></span>interneto<span class="_ _2"></span>wej <span class="_ _c"></span>w <span class="_ _d"></span>dniu <span class="_ _c"></span>21 <span class="_ _d"></span>grudnia <span class="_ _c"></span>2023 <span class="_ _d"></span>roku. <span class="_ _d"></span>Ze <span class="_ _c"></span>względu <span class="_ _d"></span>na <span class="_ _c"></span>brak <span class="_ _d"></span>istotnych <span class="_ _d"></span>z<span class="_ _2"></span><span class="ff1">mian </span></div><div class="t m0 x1 h2 y583 ff5 fs0 fc0 sc0 ls0 ws0">pomiędzy <span class="_ _e"> </span>dniem <span class="_ _f"> </span>publikacji <span class="_ _e"> </span>prognoz<span class="_ _2"></span> <span class="_ _e"> </span>a <span class="_ _f"> </span>końcem <span class="_ _f"> </span>roku, <span class="_ _e"> </span>należy <span class="_ _f"> </span>p<span class="_ _2"></span>rzyjąć, <span class="_ _e"> </span>że <span class="_ _f"> </span>prognoza <span class="_ _f"> </span>przedstawiona <span class="_ _e"></span>na <span class="_ _e"> </span>18 <span class="_ _f"> </span>grudnia <span class="_ _e"> </span>2024 <span class="_ _f"> </span>roku <span class="_ _f"> </span>jest <span class="_ _e"> </span>to<span class="_ _2"></span>żsama </div><div class="t m0 x1 h2 y584 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">prognozą na 31 grudnia 2024 roku.</span> </div><div class="t m0 x1 h2 y585 ff5 fs0 fc0 sc0 ls0 ws0">Różnicę <span class="_ _1d"> </span>między <span class="_ _1d"> </span>opublikowanymi <span class="_ _16"> </span>informacjami <span class="_ _14"> </span>dotyczącymi <span class="_ _1d"> </span>prognozy <span class="_ _1d"> </span>kształtowania <span class="_ _1d"> </span>się <span class="_ _1d"> </span>zobowiązań <span class="_ _16"> </span>finansowych <span class="_ _1d"> </span>Emitenta <span class="_ _1d"> </span>na <span class="_ _1d"> </span>dzień </div><div class="t m0 x1 h2 y3f0 ff1 fs0 fc0 sc0 ls8 ws0">31<span class="ls0"> grudnia <span class="_ _d"></span>2024<span class="_ _2"></span> <span class="_ _e"></span>a <span class="_ _f"> </span><span class="ff5">zobowiązaniami <span class="_ _e"> </span>finansowymi <span class="_ _f"> </span>Spółki <span class="_ _e"></span>wynikającymi <span class="_ _e"> </span>z<span class="_ _2"></span> <span class="_ _e"></span>ksiąg <span class="_ _e"></span>rachunkowych <span class="_ _e"> </span>na <span class="_ _f"> </span>ten <span class="_ _f"> </span>dzień, <span class="_ _d"></span>k<span class="_ _2"></span>tórej <span class="_ _e"></span>wskazanie <span class="_ _e"> </span>jest <span class="_ _f"> </span>zgodne </span></span></div><div class="t m0 x1 h2 y586 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">wymogami art. 35 ust. 1b ustawy z dnia 15 stycznia 2015 roku o obligacjach, przedstawiono w tabeli poniżej:</span> </div><div class="t m0 x1 h2 y587 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y588 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">47<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y142 wa1 h13"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y142 wa2 h13"><div class="t m0 x68 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Prognoza </div></div><div class="c xbe y142 wa2 h13"><div class="t m0 x61 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Wykonanie </div></div><div class="c xbf y142 wa2 h13"><div class="t m0 x9e hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Różnica<span class="ff7"> </span></div></div><div class="c x1 y143 wa1 h13"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y143 wa3 h13"><div class="t m0 xc0 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1 y144 wa1 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Emisje dłużnych <span class="_ _1"></span>papierów warto<span class="_ _1"></span>ściowych<span class="ff1"> </span></div></div><div class="c xbd y144 wa2 h13"><div class="t m0 x22 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">120 047 </div></div><div class="c xbe y144 wa2 h13"><div class="t m0 xc1 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">70 895 </div></div><div class="c xbf y144 wa2 h13"><div class="t m0 xc1 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">49 152 </div></div><div class="c x1 y145 wa1 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu kredy<span class="_ _1"></span>tów i pożyczek<span class="ff1"> </span></div></div><div class="c xbd y145 wa2 h13"><div class="t m0 xc1 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">44 860 </div></div><div class="c xbe y145 wa2 h13"><div class="t m0 xc1 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c xbf y145 wa2 h13"><div class="t m0 x7b h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(11 277) </div></div><div class="c x1 y146 wa1 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xbd y146 wa2 h13"><div class="t m0 x7c h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 247 </div></div><div class="c xbe y146 wa2 h13"><div class="t m0 xc2 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c xbf y146 wa2 h13"><div class="t m0 xc2 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">279<span class="ls0"> </span></div></div><div class="c x1 y147 wa4 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wartość zobowiązań fi<span class="_ _1"></span>nansowych<span class="ff7"> </span></div></div><div class="c xbd y147 wa5 h13"><div class="t m0 x22 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">166 154 </div></div><div class="c xbe y147 wa5 h13"><div class="t m0 x22 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">128 000 </div></div><div class="c xbf y147 wa5 h13"><div class="t m0 xc1 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">38 154 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y52a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52b ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>związku <span class="_ _c"></span>z <span class="_ _c"></span>przeprowadzeniem <span class="_ _2"></span>w <span class="_ _c"></span>dniu <span class="_ _c"></span>2 <span class="_ _c"></span>lutego <span class="_ _c"></span>2024 <span class="_ _c"></span>roku <span class="_ _d"></span>przedterminowego <span class="_ _2"></span>c<span class="_ _2"></span>ałościowego <span class="_ _2"></span>w<span class="_ _2"></span>ykup<span class="_ _1"></span>u <span class="_ _c"></span>na <span class="_ _c"></span>żądanie <span class="_ _c"></span>Emitenta <span class="_ _2"></span>ob<span class="_ _2"></span>ligacji <span class="_ _2"></span>serii <span class="_ _c"></span>I </div><div class="t m0 x1 h2 y589 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="ff5">łącznej <span class="_ _2"></span>w<span class="_ _2"></span>artości <span class="_ _2"></span>nominalnej <span class="_ _2"></span>50<span class="_ _2"></span> <span class="_ _2"></span>000 <span class="_ _c"></span>tys. <span class="_ _c"></span>PLN <span class="_ _c"></span>wystąpiły <span class="_ _c"></span>istotne <span class="_ _2"></span>r<span class="_ _2"></span>óżnice <span class="_ _2"></span>w <span class="_ _c"></span>pozyc<span class="_ _2"></span>ji <span class="_ _2"></span>zobowiązań <span class="_ _c"></span>z <span class="_ _c"></span>tytułu <span class="_ _2"></span>dłużnych <span class="_ _2"></span>pa<span class="_ _2"></span>pierów <span class="_ _2"></span>wartośc<span class="_ _c"></span></span>iowyc<span class="_ _2"></span>h. </div><div class="t m0 x1 h2 y58a ff1 fs0 fc0 sc0 ls0 ws0">Z<span class="ff5">obowiązania z tytułu kredytów</span> <span class="ff5">i pożyczek</span> <span class="ff5">osiągnęły wyższe wartości</span> <span class="ff5">ze względu na otrzymanie now</span><span class="ls13">ej</span> <span class="ff5">pożyc<span class="_ _2"></span>z</span><span class="ls25">ki</span> od jednost<span class="ls25">ki</span> <span class="ff5">powiązan</span><span class="ls13">ej<span class="lsb">.  </span></span> </div><div class="t m0 x1 h2 y58b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y58c ff5 fs0 fc0 sc0 ls0 ws0">Powyższe ujawnienie nie było przedmiotem prac związanych z badaniem sprawozdania finans<span class="_ _1"></span>owego przez firmę audytorską.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x36 h11 y58d ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Aktywa oraz zobowiązania warunkowe<span class="ff1"> </span></span></div><div class="t m0 x1 he y108 ff7 fs0 fc0 sc0 ls0 ws0">38<span class="ls8">.1 </span><span class="ff6">Poręczenia i gwarancje wewnątrz Grupy</span> </div><div class="t m0 x4b he y58e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y58f ff5 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _e"> </span>z <span class="_ _f"> </span>Grupy <span class="_ _e"> </span>udzielają <span class="_ _f"> </span>sobie <span class="_ _f"> </span>wzajemnych <span class="_ _f"> </span>poręczeń <span class="_ _e"> </span>zaró<span class="_ _2"></span>wno <span class="_ _d"></span>w <span class="_ _f"> </span>zw<span class="_ _2"></span>iązku<span class="_ _1"></span> <span class="_ _f"> </span>z <span class="_ _f"> </span>zaciąganymi <span class="_ _e"></span>wspólnie <span class="_ _e"> </span>kredytami, <span class="_ _f"> </span>jak <span class="_ _f"> </span>i <span class="_ _e"> </span>w<span class="_ _2"></span> <span class="_ _e"> </span>ramach <span class="_ _f"> </span>transak<span class="_ _2"></span><span class="ff1">cji </span></div><div class="t m0 x1 h2 y590 ff1 fs0 fc0 sc0 ls0 ws0">zakupowych. <span class="_ _2"></span><span class="ff5">T<span class="_ _2"></span>ransakcje <span class="_ _2"></span>te <span class="_ _2"></span>mają <span class="_ _c"></span>charakter <span class="_ _2"></span>wewnątrzgrupowy, <span class="_ _2"></span>poręczenie <span class="_ _c"></span>dotyczy <span class="_ _2"></span>z<span class="_ _2"></span>obowiązań <span class="_ _2"></span>kredytowych <span class="_ _2"></span>oraz <span class="_ _c"></span>zobowiązań <span class="_ _2"></span>handlowyc<span class="_ _2"></span>h </span></div><div class="t m0 x1 h2 y591 ff5 fs0 fc0 sc0 ls0 ws0">wobec <span class="_ _e"> </span>jednostek <span class="_ _e"></span>niepowiązanych. <span class="_ _e"></span>Informacje <span class="_ _e"> </span>o <span class="_ _e"> </span>udzieleniu <span class="_ _e"></span>przez <span class="_ _e"></span>Emitenta <span class="_ _e"></span>poręczeń <span class="_ _e"></span>kredytu, <span class="_ _e"></span>pożyczki <span class="_ _e"> </span>lub <span class="_ _e"> </span>udzieleniu <span class="_ _e"></span>gwarancji <span class="_ _e"></span>op<span class="_ _2"></span><span class="ff1">isano<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y592 ff1 fs0 fc0 sc0 ls0 ws0">w nocie <span class="ls8">39</span> niniejszego sprawozdania finansowego. </div><div class="t m0 x1 h2 y593 ff5 fs0 fc0 sc0 ls0 ws0">Wynik wyceny tych gwarancji według MSSF 9 na dzień 3<span class="ff1">1 grudnia <span class="ls8">202</span>4 roku jest nieistotny. </span></div><div class="t m0 x1 h2 y594 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y595 ff7 fs0 fc0 sc0 ls0 ws0">38<span class="ff6">.2 Sprawy sądowe</span> </div><div class="t m0 x1 h2 y596 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0">Istotne sprawy <span class="ff5">sądowe opisano w nocie </span>40 niniejszego sprawozdania finansowego. </div><div class="t m0 x1 he y1e0 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y597 ff7 fs0 fc0 sc0 ls0 ws0">38.3 Rozliczenia podatkowe </div><div class="t m0 x1 he y496 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e3 ff1 fs0 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _1"></span><span class="ff5">podatkowe <span class="_ _1"></span>mogą <span class="_ _1"></span>być <span class="_ _1"></span><span class="ff1">przedmiotem <span class="_ _6"></span>kontroli przez <span class="_ _6"></span>okres <span class="ff5">pięciu <span class="_ _6"></span>lat, począwszy <span class="_ _6"></span>o<span class="_ _2"></span>d <span class="_ _6"></span>końca roku<span class="_ _1"></span>, <span class="_ _1"></span>w <span class="_ _1"></span>którym <span class="_ _1"></span>nastąpiła <span class="_ _6"></span>z<span class="_ _2"></span>apłata <span class="_ _6"></span>po<span class="_ _2"></span>datku.<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h2 y3d ff5 fs0 fc0 sc0 ls0 ws0">Opis <span class="_ _c"></span>ryzyk <span class="_ _c"></span>i <span class="_ _d"></span>niepewności <span class="_ _c"></span>związanych <span class="_ _c"></span>z<span class="_ _2"></span>e <span class="_ _c"></span>sprawami <span class="_ _d"></span>podatkowymi <span class="_ _c"></span>został <span class="_ _c"></span>o<span class="_ _2"></span>pisany <span class="_ _2"></span>w <span class="_ _e"></span><span class="ff1">sprawozdaniu <span class="_ _c"></span></span>z<span class="_ _2"></span>arządu <span class="_ _c"></span>z <span class="_ _c"></span>działalności <span class="_ _d"></span>Grupy <span class="_ _c"></span>Kapi<span class="_ _2"></span>tałowej </div><div class="t m0 x1 h2 y1e4 ff1 fs0 fc0 sc0 ls0 ws0">Lokum Deweloper za okres od 1 stycznia do 31 grudnia <span class="ls8">202</span>4 roku w nocie 3.  </div><div class="t m0 x1 h2 y598 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y599 ff5 fs0 fc0 sc0 ls0 ws0">W dniu 8 września 2023 roku Lokum De<span class="_ _1"></span>weloper S.A. otrzymała decyzję Naczelnika Dolnośląski<span class="_ _1"></span>ego Urzędu Celno<span class="_ _2"></span><span class="ff1">-</span>Skarbowego we Wrocławiu </div><div class="t m0 x1 h2 y1e7 ff5 fs0 fc0 sc0 ls0 ws0">z dnia 25 sierpnia 2023 roku w sprawie umorzenia postępowania p<span class="_ _2"></span>odatkowego za rok 2018, w której organ podatkowy uznał postępo<span class="_ _2"></span><span class="ff1">w<span class="_ _2"></span>anie<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y59a ff5 fs0 fc0 sc0 ls0 ws0">za bezprzedmiotowe. <span class="_ _1"></span>Decyzja stała się<span class="_ _1"></span> ostateczna po <span class="_ _1"></span>upływie 14 <span class="_ _1"></span>dni od d<span class="_ _1"></span>nia jej doręczen<span class="_ _1"></span>ia. 30 wrześni<span class="_ _1"></span>a 2023 roku, <span class="_ _1"></span>w związku z<span class="_ _2"></span><span class="ff1"> umor<span class="_ _1"></span>zeniem </span></div><div class="t m0 x1 h2 y59b ff5 fs0 fc0 sc0 ls0 ws0">postępowania, Spółka dokonała rozwiązania całości odpisu aktualizującego w kwocie 3<span class="ff1"> 622 tys. PLN. </span></div><div class="t m0 x1 h2 y59c ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>dniu <span class="_ _f"> </span>19 <span class="_ _f"> </span>października <span class="_ _f"> </span>2023 <span class="_ _f"> </span>roku <span class="_ _f"> </span>Lo<span class="_ _2"></span>kum <span class="_ _e"> </span>Deweloper <span class="_ _f"> </span>S.A. <span class="_ _f"> </span>otrzymała <span class="_ _15"> </span>decyzję <span class="_ _f"> </span>Naczelnika <span class="_ _e"> </span>Do<span class="_ _2"></span>lnoś<span class="_ _1"></span>ląskiego <span class="_ _f"> </span>Urzędu <span class="_ _f"> </span>Celno<span class="_ _2"></span><span class="ff1">-Skarbowego <span class="_ _f"> </span>we </span></div><div class="t m0 x1 h2 y1c0 ff5 fs0 fc0 sc0 ls0 ws0">Wrocławiu z dnia 5 października 2023 roku w s<span class="_ _2"></span>prawie umorzenia postępowania podatkowego za rok 2019, w któ<span class="_ _2"></span>rej organ podatkowy <span class="_ _2"></span>uznał </div><div class="t m0 x1 h2 y59d ff5 fs0 fc0 sc0 ls0 ws0">postępowanie za <span class="_ _c"></span>bezprzedmiotowe. <span class="_ _2"></span>Decyzja <span class="_ _2"></span>stała <span class="_ _2"></span>się <span class="_ _2"></span>ostateczna <span class="_ _2"></span>po <span class="_ _2"></span>upływie 14 <span class="_ _2"></span>dni <span class="_ _2"></span>od <span class="_ _2"></span>dnia <span class="_ _2"></span>jej <span class="_ _2"></span>doręczenia. <span class="_ _2"></span>Na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2<span class="_ _2"></span><span class="ff1">02<span class="_ _2"></span>3 <span class="_ _2"></span>roku, </span></div><div class="t m0 x1 h2 y59e ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">związku z umorzeniem postępowania, Spółka dokonała rozwiązania całości odpisu<span class="_ _1"></span> aktualizującego w kwocie 8<span class="_ _2"></span><span class="ff1"> 396 tys. PLN. </span></span></div><div class="t m0 x1 h2 y59f ff5 fs0 fc0 sc0 ls0 ws0">Szczegółowy opis zako<span class="_ _2"></span>ńczonych w 2023 roku kontroli z<span class="_ _2"></span>ostał przedstawiony w <span class="_ _2"></span><span class="ff1">s</span>prawozdaniu z działalności zarządu <span class="_ _2"></span>Grupy Kapitałowej za rok </div><div class="t m0 x1 h2 y2a1 ff1 fs0 fc0 sc0 ls8 ws0">2023.<span class="ls0"> </span></div><div class="t m0 x36 h11 y5a0 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Informacje o udzieleniu przez Emitenta poręczeń kredytu, pożyczki l<span class="_ _1"></span>ub udzieleniu gwarancji<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y21b ff5 fs0 fc0 sc0 ls0 ws0">Spółka udziela poręczeń innym jednostkom z Grupy, zarówno w związku z zaciąganymi kredytami lub zobowiązaniami z tytułu oblig<span class="ff1">ac<span class="_ _2"></span>ji, jak  </span></div><div class="t m0 x1 h2 y5a1 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>w <span class="_ _e"> </span>ramach <span class="_ _f"> </span>transakcji <span class="_ _d"></span>z<span class="_ _2"></span>akupowych. <span class="_ _e"> </span><span class="ff5">Transakcje <span class="_ _e"> </span>te <span class="_ _e"> </span>mają <span class="_ _f"> </span>charakter <span class="_ _e"> </span>wewnątrzgrupowy, <span class="_ _e"> </span>poręczenie <span class="_ _e"> </span>dotycz<span class="_ _2"></span>y <span class="_ _e"></span>zobowiązań <span class="_ _e"> </span>kredytowych <span class="_ _e"></span>oraz </span></div><div class="t m0 x1 h2 y21d ff5 fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _d"></span>handlowych <span class="_ _d"></span>wobec <span class="_ _e"> </span>jednostek <span class="_ _d"></span>niepowiązanych<span class="_ _2"></span><span class="ff1">. <span class="_ _d"></span></span>Istot<span class="_ _2"></span>ne <span class="_ _d"></span>gwarancje <span class="_ _d"></span>i <span class="_ _d"></span>poręczenia, <span class="_ _d"></span>jakic<span class="_ _2"></span>h <span class="_ _d"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _d"></span>S.A. <span class="_ _e"> </span>udziela <span class="_ _d"></span>swo<span class="_ _2"></span>im </div><div class="t m0 x1 h2 y21e ff5 fs0 fc0 sc0 ls0 ws0">jednostkom zależnym przedstawia poniższa tabela<span class="ff1">: </span></div><div class="t m0 x1 hb y5a2 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">48<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y2ec w71 h20"><div class="t m0 x2a hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Rodzaj </div></div><div class="c x41 y2ec wa6 h20"><div class="t m0 x76 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">Tytuł </div><div class="t m0 x1b hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">zabezpieczanego </div><div class="t m0 x51 hf yb5 ff6 fs1 fc3 sc0 ls0 ws0">zobowiązania<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xc3 y2ec wa7 h20"><div class="t m0 xa hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Beneficjent </div></div><div class="c xc4 y2ec w51 h20"><div class="t m0 x4d hf yb1 ff6 fs1 fc3 sc0 ls0 ws0">Wartość poręczeni<span class="_ _1"></span>a w </div><div class="t m0 x10 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">tys. PLN </div></div><div class="c xc5 y2ec w50 h20"><div class="t m0 xc hf yb1 ff6 fs1 fc3 sc0 ls0 ws0">Wartość zobowiązani<span class="_ _1"></span>a </div><div class="t m0 x40 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xa4 y2ec w80 h20"><div class="t m0 x74 hf yd2 ff7 fs1 fc3 sc0 ls0 ws0">Wygasa </div></div><div class="c x1 y2ef wa8 h2b"><div class="t m0 xc h10 y5a3 ff1 fs1 fc0 sc0 ls7 ws0">1.<span class="ls0"> </span></div></div><div class="c x41 y2ef wa9 h2b"><div class="t m0 xc h10 y5a3 ff1 fs1 fc0 sc0 ls0 ws0">Kredyt </div></div><div class="c xc3 y171 wa7 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Bank </div></div><div class="c xc4 y171 w51 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">48 504 </div></div><div class="c xc5 y171 w50 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">6 850 </div></div><div class="c xa4 y171 w80 h13"><div class="t m0 x68 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">06/2026 </div></div><div class="c xc3 y2ee wa7 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Bank </div></div><div class="c xc4 y2ee w51 h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">98 578 </div></div><div class="c xc5 y2ee w50 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y2ee w80 h13"><div class="t m0 x68 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">12/2026 </div></div><div class="c xc3 y2ef wa7 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Bank </div></div><div class="c xc4 y2ef w51 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">73 900 </div></div><div class="c xc5 y2ef w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y2ef w80 h13"><div class="t m0 x68 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">09/2026 </div></div><div class="c x1 y175 wa8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">2.<span class="ls0"> </span></div></div><div class="c x41 y175 wa6 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dostawy </div></div><div class="c xc3 y175 wa7 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dostawca </div></div><div class="c xc4 y175 w51 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">418<span class="ls0"> </span></div></div><div class="c xc5 y175 w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y175 w80 h13"><div class="t m0 x68 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12/2025 </div></div><div class="c x1 y2f0 wa8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">3.<span class="ls0"> </span></div></div><div class="c x41 y2f0 wa6 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dostawy </div></div><div class="c xc3 y2f0 wa7 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Lokum Dewelo<span class="_ _1"></span>per FIZ </div></div><div class="c xc4 y2f0 w51 h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">208 300 </div></div><div class="c xc5 y2f0 w50 h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">164 300 </div></div><div class="c xa4 y2f0 w80 h13"><div class="t m0 x68 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">06/2026 </div></div><div class="c x1 y5a4 wa8 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">4.<span class="ls0"> </span></div></div><div class="c x41 y5a4 wa6 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dostawy </div></div><div class="c xc3 y5a4 wa7 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dostawca </div></div><div class="c xc4 y5a4 w51 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">972<span class="ls0"> </span></div></div><div class="c xc5 y5a4 w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y5a4 w80 h13"><div class="t m0 x68 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">06/2025 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y5a5 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5a6 ff1 fs0 fc0 sc0 ls8 ws0">1.<span class="ff2 ls0"> <span class="_ _20"> </span><span class="ff5">Umowy <span class="_ _1d"> </span>kredytowe <span class="_ _1d"> </span>zaciągane <span class="_ _1d"> </span><span class="ls1b">są</span><span class="ff1"> <span class="_ _1d"> </span>samodzielnie <span class="_ _16"> </span></span>przez <span class="_ _1d"> </span>jednostki <span class="_ _1d"> </span>zależne. <span class="_ _1d"> </span>Wartość <span class="_ _1d"> </span>zobowiązania <span class="_ _1d"> </span>wskazuje <span class="_ _1d"> </span>wysokość <span class="_ _1d"> </span>zobowiązań </span></span></div><div class="t m0 x4b h2 y5a7 ff5 fs0 fc0 sc0 ls0 ws0">kredytowych uczestników umów na dzień<span class="_ _1"></span> 31 grudnia 20<span class="ff1">24 roku.<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y5a8 ff1 fs0 fc0 sc0 ls8 ws0">2.<span class="ff2 ls0"> <span class="_ _20"> </span><span class="ff5">Na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>202<span class="_ _2"></span><span class="ff1">4 <span class="_ _2"></span></span>roku <span class="_ _2"></span>Spółka <span class="_ _2"></span>nieodwołalnie <span class="_ _2"></span>i <span class="_ _c"></span>bezwarunkowo <span class="_ _2"></span>poręczył<span class="_ _2"></span><span class="ff1">a <span class="_ _2"></span></span>za <span class="_ _2"></span>zobowiązania <span class="_ _2"></span>spółki<span class="ff1"> <span class="_ _c"></span>Lokum <span class="_ _2"></span>Holding <span class="_ _2"></span>1 <span class="_ _2"></span>(<span class="_ _2"></span>uprzedn<span class="_ _1"></span>io </span></span></span></div><div class="t m0 x4b h2 y5a9 ff5 fs0 fc0 sc0 ls0 ws0">przed wpisem <span class="_ _2"></span>połączenia spółek:<span class="_ _2"></span> Lo<span class="_ _2"></span>kum 13)<span class="_ _2"></span>, w<span class="_ _2"></span> związku <span class="_ _2"></span>z realizacją <span class="_ _2"></span>przez tę <span class="_ _2"></span>spółkę zobow<span class="_ _2"></span>iązań dotyczącyc<span class="_ _2"></span>h współpracy <span class="_ _2"></span>i ponoszenia </div><div class="t m0 x4b h2 y58d ff5 fs0 fc0 sc0 ls0 ws0">kosztów  budowy  drogi  i  innych  zobowiązań  wynikających  z  realizacji  umowy  o  zastęps<span class="_ _1"></span>two  inwestycyjne  w  realizacji  inwestycji </div><div class="t m0 x4b h2 y5aa ff1 fs0 fc0 sc0 ls0 ws0">drogowej. </div><div class="t m0 x1 h2 y5ab ff1 fs0 fc0 sc0 ls8 ws0">3.<span class="ff2 ls0"> <span class="_ _20"> </span><span class="ff5">Na <span class="_ _c"></span>dzień <span class="_ _d"></span>31 <span class="_ _c"></span>grudnia <span class="_ _d"></span>2024 <span class="_ _c"></span>ro<span class="_ _2"></span>ku <span class="_ _c"></span>Spółka <span class="_ _d"></span>nieodwołalnie <span class="_ _c"></span>i <span class="_ _d"></span>bezwarunkowo <span class="_ _d"></span>poręczyła <span class="_ _c"></span>za <span class="_ _d"></span>zobowiązania <span class="_ _c"></span>spółki <span class="_ _d"></span>Lokum <span class="_ _c"></span>Góralska <span class="_ _d"></span>dotyczące </span></span></div><div class="t m0 x4b h2 y5ac ff5 fs0 fc0 sc0 ls0 ws0">zapłaty <span class="_ _2"></span>ceny <span class="_ _2"></span>sprzedaży <span class="_ _2"></span>i <span class="_ _2"></span>wynikające <span class="_ _2"></span>z <span class="_ _2"></span>zawartej <span class="_ _2"></span>w <span class="_ _2"></span>dniu <span class="_ _2"></span>20 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2023 <span class="_ _2"></span>roku <span class="_ _2"></span>między <span class="_ _2"></span>Lokum <span class="_ _2"></span>Góralska a <span class="_ _c"></span>Lokum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>FIZ umo<span class="_ _2"></span>wy </div><div class="t m0 x4b h2 y65 ff5 fs0 fc0 sc0 ls0 ws0">sprzedaży nieruchomości gruntowych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y4d0 ff1 fs0 fc0 sc0 ls8 ws0">4.<span class="ff2 ls0"> <span class="_ _20"> </span><span class="ff5">Na  dzień<span class="_ _1"></span>  31  grudnia <span class="_ _15"> </span>202<span class="ff1">4  </span>roku  Spółka <span class="_ _15"> </span>poręczył<span class="ff1">a  </span>za  zobowiązani<span class="_ _1"></span>a  <span class="ff1">Lokum  4  na <span class="_ _f"> </span>rzecz<span class="_ _2"></span>  Kell<span class="_ _1"></span>er  <span class="ff5">–</span>  Polska  sp<span class="_ _1"></span>.  z  o.o.  z <span class="ff5">tytułu  zapłat<span class="_ _1"></span>y </span></span></span></span></div><div class="t m0 x4b h2 ydf ff5 fs0 fc0 sc0 ls0 ws0">wynagrodzenia za <span class="_ _1"></span>kontrakt na <span class="_ _1"></span>zaprojektowanie i wykonani<span class="_ _1"></span>e tymczasowego zabezpieczenia <span class="_ _1"></span>głębokiego wykopu oraz pe<span class="_ _1"></span>łnienia nadzoru<span class="ff1"> </span></div><div class="t m0 x4b h2 y5ad ff5 fs0 fc0 sc0 ls0 ws0">autorskiego w<span class="_ _2"></span> <span class="_ _2"></span>ww. z<span class="_ _2"></span>akresie<span class="_ _1"></span>, <span class="_ _2"></span>w <span class="_ _2"></span>związku <span class="_ _2"></span>z <span class="_ _2"></span>realizacją inwestycji <span class="_ _2"></span>mieszkaniowej <span class="_ _2"></span>Lokum <span class="_ _2"></span>Porto <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span>budynki <span class="_ _2"></span>E, <span class="_ _2"></span>F, <span class="_ _2"></span>G, H <span class="_ _2"></span>we <span class="_ _2"></span>Wro</span>cławiu <span class="_ _2"></span>przy <span class="_ _2"></span>ul. </div><div class="t m0 x4b h2 y5ae ff5 fs0 fc0 sc0 ls0 ws0">Gnieźnieńskiej/Długiej. <span class="ff1"> </span></div><div class="t m0 x4b h2 y5af ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y477 ff1 fs0 fc0 sc0 ls0 ws0">Informacje <span class="_ _16"> </span>o <span class="_ _1d"> </span>otrzymanych <span class="_ _16"> </span><span class="ff5">poręczeniach <span class="_ _16"> </span></span>i <span class="_ _16"> </span>gwarancjach, <span class="_ _1d"> </span>w <span class="_ _16"> </span>tym <span class="_ _16"> </span>udzielonym <span class="_ _1d"> </span><span class="ff5">podmiotom <span class="_ _16"> </span>powiązanym <span class="_ _16"> </span>emitenta <span class="_ _16"> </span>zawarto <span class="_ _1d"> </span>w <span class="_ _1d"> </span></span>nocie <span class="_ _16"> </span>2.7 </div><div class="t m0 x1 h2 y5b0 ff5 fs0 fc0 sc0 ls0 ws0">sprawozdania zarządu z działalności Grupy Kapitałowej Lokum Deweloper za okres od 1 stycznia d<span class="_ _1"></span>o 31 grudnia 202<span class="_ _2"></span><span class="ff1">4 roku. </span></div><div class="t m0 x1 h2 y494 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5b1 ff5 fs0 fc0 sc0 ls0 ws0">Zmiany udzielonych poręczeń i gwarancji w 202<span class="ff1">4 roku  </span></div><div class="t m0 x1 h2 y5b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4d5 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _2"></span>18 <span class="_ _c"></span>stycznia <span class="_ _c"></span>2024 <span class="_ _2"></span>ro<span class="_ _2"></span>ku <span class="_ _2"></span>s<span class="ff5">półka <span class="_ _c"></span>Lokum <span class="_ _c"></span>Deweloper <span class="_ _2"></span>nieodwołalnie <span class="_ _2"></span>i <span class="_ _c"></span>bezwarunkowo <span class="_ _c"></span>poręczyła <span class="_ _2"></span>za <span class="_ _c"></span>zobowiąz<span class="_ _2"></span>ania <span class="_ _2"></span>spółki <span class="_ _2"></span>Lo<span class="_ _2"></span>kum <span class="_ _2"></span>Góralska </span></div><div class="t m0 x1 h2 y5b3 ff5 fs0 fc0 sc0 ls0 ws0">dotyczące <span class="_ _d"></span>zapłaty <span class="_ _d"></span>ceny <span class="_ _c"></span>sprzedaży <span class="_ _d"></span>i <span class="_ _e"></span>wynikające <span class="_ _d"></span>z <span class="_ _d"></span>zawartej <span class="_ _d"></span>w <span class="_ _d"></span>dniu <span class="_ _c"></span>20 <span class="_ _d"></span>grudnia <span class="_ _d"></span>2023 <span class="_ _d"></span>roku <span class="_ _d"></span>między <span class="_ _d"></span>Lokum <span class="_ _d"></span>Góralska <span class="_ _d"></span>a <span class="_ _d"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _c"></span>FIZ </div><div class="t m0 x1 h2 y5b4 ff5 fs0 fc0 sc0 ls0 ws0">umowy <span class="_ _2"></span>sprzedaży <span class="_ _2"></span>nieruchomości <span class="_ _2"></span>gruntowych. Po<span class="_ _2"></span>ręczenie ustalone <span class="_ _2"></span>zostało <span class="_ _2"></span>na <span class="_ _2"></span>okres <span class="_ _2"></span>od <span class="_ _2"></span>dnia <span class="_ _2"></span>zawarcia <span class="_ _2"></span>umowy <span class="_ _2"></span>do c<span class="_ _2"></span>zasy <span class="_ _2"></span>pełnego wykona<span class="_ _2"></span><span class="ff1">nia </span></div><div class="t m0 x1 h2 y5b5 ff5 fs0 fc0 sc0 ls0 ws0">przez Lokum Góralska zobowiązań określonych w porozumieniu, jedn<span class="_ _1"></span>ak nie później niż do dnia 3<span class="_ _2"></span><span class="ff1">0 czerwca 2026 roku. </span></div><div class="t m0 x1 h2 y4b7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5b6 ff5 fs0 fc0 sc0 ls0 ws0">W dniu<span class="_ _1"></span> 22 marca <span class="_ _1"></span>2024 roku <span class="_ _1"></span>Lokum la <span class="_ _1"></span>Vida zawarła<span class="_ _1"></span> umowę <span class="_ _1"></span>o kredyt <span class="_ _1"></span>nieodnawialny <span class="_ _1"></span>na finansowanie przed<span class="_ _1"></span>sięwzięcia deweloperskiego <span class="ff1">z Alior </span></div><div class="t m0 x1 h2 y5b7 ff5 fs0 fc0 sc0 ls0 ws0">Bank <span class="_ _c"></span>Spółka <span class="_ _c"></span>Akcyjna <span class="_ _c"></span>z <span class="_ _d"></span>siedzibą <span class="_ _d"></span>w <span class="_ _c"></span>Warszawie, <span class="_ _c"></span>na <span class="_ _c"></span>mo<span class="_ _2"></span>cy <span class="_ _c"></span>której <span class="_ _c"></span>Lokum <span class="_ _c"></span>la <span class="_ _d"></span>Vida <span class="_ _c"></span>otrzymała <span class="_ _c"></span>do <span class="_ _d"></span>dyspozycji <span class="_ _c"></span>kredyt <span class="_ _c"></span>w <span class="_ _d"></span>wysokości <span class="_ _c"></span>73<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span><span class="ls8">900</span> tys. <span class="_ _2"></span>PL<span class="_ _2"></span>N </span></div><div class="t m0 x1 h2 y5b8 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">przeznaczeniem  n<span class="_ _1"></span>a  finansowanie  i <span class="_ _f"> </span>r<span class="_ _2"></span>efinansowanie <span class="_ _15"> </span>nakładów  związanych  z  re<span class="_ _1"></span>alizacją  projektu <span class="_ _f"> </span>deweloperskiego  &quot;Lokum  la  Vida&quot; <span class="_ _f"> </span>w<span class="_ _2"></span>e </span></div><div class="t m0 x1 h2 y5b9 ff5 fs0 fc0 sc0 ls0 ws0">Wrocławiu <span class="_ _c"></span>przy <span class="_ _c"></span>ul. <span class="_ _c"></span>L<span class="_ _2"></span>othara <span class="_ _c"></span>Herbsta <span class="_ _c"></span><span class="ff1">- <span class="_ _d"></span></span>II <span class="_ _c"></span>etap <span class="_ _c"></span>obejmujący <span class="_ _c"></span>budowę <span class="_ _d"></span>trzech <span class="_ _2"></span>budynków <span class="_ _d"></span>mieszkalnych, <span class="_ _c"></span>oznaczonych <span class="_ _c"></span>numerami <span class="_ _c"></span>3, <span class="_ _c"></span>4 <span class="_ _d"></span>i<span class="ff1"> <span class="_ _d"></span>5. <span class="_ _c"></span>Kredyt </span></div><div class="t m0 x1 h2 y5ba ff5 fs0 fc0 sc0 ls0 ws0">udzielony <span class="_ _d"></span>jest <span class="_ _d"></span>na <span class="_ _e"> </span>okres <span class="_ _e"></span>30 <span class="_ _e"></span>miesięcy, <span class="_ _d"></span>do <span class="_ _e"> </span>dnia <span class="_ _e"></span>15 <span class="_ _d"></span>września <span class="_ _e"></span>2026 <span class="_ _e"></span>roku. <span class="_ _d"></span>Kredyt <span class="_ _e"></span>wypłacany <span class="_ _e"></span>będzie <span class="_ _d"></span>w <span class="_ _e"></span>walucie <span class="_ _d"></span>polskiej <span class="_ _e"></span>i <span class="_ _d"></span>jest <span class="_ _e"></span>oprocen<span class="_ _2"></span><span class="ff1">towany </span></div><div class="t m0 x1 h2 y5bb ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff5">stosunku <span class="_ _1"></span>rocznym, według <span class="_ _6"></span>z<span class="_ _2"></span>miennej <span class="_ _1"></span>stopy procentowej <span class="_ _1"></span>równej wysokości <span class="_ _1"></span>stawki <span class="_ _1"></span>referencyjnej <span class="_ _1"></span>(WIBOR 3M) <span class="_ _1"></span>powiększon<span class="_ _2"></span>ej o <span class="_ _6"></span>marż<span class="_ _2"></span>ę <span class="_ _1"></span>banku. </span></div><div class="t m0 x1 h2 y139 ff5 fs0 fc0 sc0 ls0 ws0">W związku z podpisaniem umowy ustanowione zostały w szczególności n<span class="_ _1"></span>astępujące zabezpieczenia:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x49 h2 y5bc ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff1">hipoteka <span class="_ _2"></span>umow<span class="_ _2"></span>na <span class="_ _c"></span>do <span class="_ _c"></span>kwoty <span class="_ _d"></span>183 <span class="ls8">607</span> <span class="ff5">tys. <span class="_ _2"></span>PL<span class="_ _2"></span>N <span class="_ _c"></span>wpisana <span class="_ _c"></span>na <span class="_ _c"></span>pierwszym <span class="_ _d"></span>miejscu <span class="_ _2"></span>na <span class="_ _c"></span>rzecz<span class="_ _2"></span> <span class="_ _c"></span>banku, <span class="_ _c"></span>ustanowiona <span class="_ _c"></span>na <span class="_ _d"></span>prawie <span class="_ _2"></span>wł<span class="_ _2"></span>asności<span class="_ _1"></span> </span></span></span></div><div class="t m0 x4a h2 y5bd ff5 fs0 fc0 sc0 ls0 ws0">nieruchomości <span class="_ _1"></span>położonej we <span class="_ _6"></span>Wrocław<span class="_ _2"></span>iu <span class="_ _1"></span>przy <span class="_ _1"></span>ul. <span class="_ _1"></span>Lothara Herb<span class="_ _1"></span>sta, (nin<span class="_ _1"></span>iejsza hipoteka <span class="_ _1"></span>stanowi <span class="_ _1"></span>wspólne <span class="_ _1"></span>zabezpieczenie <span class="_ _1"></span>kredytu <span class="_ _1"></span>ora<span class="_ _2"></span><span class="ff1 ls14">z </span></div><div class="t m0 x4a h2 y5be ff1 fs0 fc0 sc0 ls0 ws0">umowy kredytowej z dnia 11 sierpnia 2023 roku); </div><div class="t m0 x49 h2 y347 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">sądowy <span class="_ _d"></span>zastaw <span class="_ _e"></span>rejestrowy <span class="_ _d"></span>na <span class="_ _d"></span>rzecz <span class="_ _e"></span>banku <span class="_ _d"></span>na <span class="_ _d"></span>wierzytelnościach <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _d"></span>Mieszkaniowego <span class="_ _d"></span>Rachunku <span class="_ _d"></span>Powierniczego, <span class="_ _d"></span>prowadzonego <span class="_ _d"></span>w </span></span></div><div class="t m0 x4a h2 y5bf ff1 fs0 fc0 sc0 ls0 ws0">banku dla inwestycji,  </div><div class="t m0 x49 h2 y5c0 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">weksel własny in blanco z wystawienia Lokum la Vida wraz z deklaracją wekslową, poręczony przez Emiten<span class="_ _1"></span>ta.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y5c1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5c2 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dniu <span class="_ _2"></span>30 <span class="_ _c"></span>listopada <span class="_ _2"></span>2023 <span class="_ _c"></span>roku <span class="_ _c"></span>s<span class="ff5">półka <span class="_ _c"></span>Lokum <span class="_ _c"></span>Deweloper <span class="_ _2"></span>S.A. <span class="_ _2"></span>poręczył<span class="_ _2"></span>a <span class="_ _2"></span>za <span class="_ _2"></span>zobow<span class="_ _2"></span>iązania <span class="_ _c"></span></span>s<span class="ff5">półki <span class="_ _2"></span>Lokum <span class="_ _2"></span>4 <span class="_ _c"></span>na <span class="_ _2"></span>rzecz<span class="_ _2"></span> <span class="_ _2"></span>Keller <span class="_ _c"></span>–</span> <span class="_ _2"></span>Polska <span class="_ _2"></span>s<span class="_ _2"></span>p. <span class="_ _2"></span>z <span class="_ _2"></span>o<span class="_ _2"></span>.o. </div><div class="t m0 x1 h2 y5c3 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">tytułu <span class="_ _1"></span>zapłaty <span class="_ _6"></span>wynagrodzenia <span class="_ _1"></span>za <span class="_ _1"></span>kontrakt <span class="_ _1"></span>na <span class="_ _6"></span>zaprojektowanie i <span class="_ _4"></span>w<span class="_ _2"></span>ykonani<span class="_ _1"></span>e <span class="_ _1"></span>tymczasowego <span class="_ _1"></span>zabezpieczeni<span class="_ _1"></span>a <span class="_ _1"></span>głębokiego <span class="_ _6"></span>w<span class="_ _2"></span>ykopu <span class="_ _6"></span>oraz p<span class="_ _1"></span>e<span class="_ _2"></span>łnienia </span></div><div class="t m0 x1 h2 y5c4 ff5 fs0 fc0 sc0 ls0 ws0">nadzoru <span class="_ _2"></span>autorskiego <span class="_ _2"></span>w <span class="_ _2"></span>ww. zakresie, <span class="_ _2"></span>w <span class="_ _2"></span>związku <span class="_ _2"></span>z <span class="_ _2"></span>realizacją <span class="_ _2"></span>inwestycji <span class="_ _2"></span>mieszkaniowej L<span class="_ _2"></span>okum <span class="_ _2"></span>Porto <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span>budynki <span class="_ _2"></span>E, <span class="_ _2"></span>F, <span class="_ _2"></span>G, <span class="_ _2"></span>H <span class="_ _2"></span>we Wro<span class="_ _2"></span></span>cławiu przy </div><div class="t m0 x1 h2 y5c5 ff5 fs0 fc0 sc0 ls0 ws0">ul. Gnieźnieńskiej/Długiej. Poręczyciel poręczył do kwoty 2 711 tys. PLN. Poręczenie wygasło dnia 30 czerwc<span class="ff1">a 2024 roku. </span></div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">49<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _c"></span>29 <span class="_ _c"></span>sierpnia <span class="_ _d"></span>2024 <span class="_ _c"></span>roku <span class="_ _c"></span>spółka <span class="_ _d"></span>Lokum <span class="_ _2"></span>Deweloper <span class="_ _c"></span>S.A. <span class="_ _c"></span>porę<span class="_ _2"></span>czyła <span class="_ _c"></span>za <span class="_ _c"></span>zobowiązania <span class="_ _c"></span>spółki <span class="_ _c"></span>L<span class="_ _2"></span>okum <span class="_ _2"></span>4 <span class="_ _d"></span>na <span class="_ _2"></span>rzecz<span class="_ _2"></span> <span class="_ _c"></span>Keller <span class="_ _d"></span>–<span class="ff1"> <span class="_ _c"></span>Polska <span class="_ _d"></span>sp. <span class="_ _c"></span>z <span class="_ _c"></span>o<span class="_ _2"></span>.o. </span></div><div class="t m0 x1 h2 y16f ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff5">tytułu <span class="_ _1"></span>zapłaty <span class="_ _6"></span>wynagrodzenia <span class="_ _1"></span>za <span class="_ _1"></span>kontrakt <span class="_ _1"></span>na <span class="_ _6"></span>zaprojektowanie i <span class="_ _4"></span>w<span class="_ _2"></span>ykonani<span class="_ _1"></span>e <span class="_ _1"></span>tymczasowego <span class="_ _1"></span>zabezpieczeni<span class="_ _1"></span>a <span class="_ _1"></span>głębokiego <span class="_ _6"></span>w<span class="_ _2"></span>ykopu <span class="_ _6"></span>or<span class="_ _2"></span>az p<span class="_ _1"></span>ełnienia </span></div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">nadzoru <span class="_ _e"></span>autorskiego <span class="_ _e"></span>w <span class="_ _e"> </span>w<span class="_ _2"></span>w. <span class="_ _e"></span>zakresie, <span class="_ _e"> </span>w <span class="_ _f"> </span>związku <span class="_ _e"> </span>z <span class="_ _f"> </span>realizacją <span class="_ _e"> </span>inwestycji <span class="_ _e"> </span>mieszkanio<span class="_ _2"></span>wej <span class="_ _d"></span>L<span class="_ _2"></span>okum <span class="_ _e"></span>Porto  –<span class="ff1"> <span class="_ _d"></span></span>budynki <span class="_ _f"> </span>R, <span class="_ _e"> </span>S <span class="_ _f"> </span>we <span class="_ _e"> </span>Wrocław<span class="_ _2"></span>iu <span class="_ _d"></span>przy </div><div class="t m0 x1 h2 y171 ff1 fs0 fc0 sc0 ls0 ws0">ul. <span class="ff5">Gnieźnieńskiej. <span class="_ _6"></span>Poręczyciel <span class="_ _1"></span>poręczył <span class="_ _6"></span>do <span class="_ _1"></span>kwoty <span class="_ _6"></span>972 <span class="_ _1"></span>tys. <span class="_ _6"></span>PLN <span class="_ _6"></span>netto <span class="_ _1"></span>plus <span class="_ _6"></span>podatek <span class="_ _6"></span>V<span class="_ _2"></span>AT. <span class="_ _6"></span>Poręczenie <span class="_ _6"></span>z<span class="_ _2"></span>ostało <span class="_ _6"></span>udzielon<span class="_ _2"></span><span class="ff1">e <span class="_ _6"></span>na <span class="_ _1"></span>okres <span class="_ _6"></span>od <span class="_ _1"></span>dnia <span class="_ _6"></span>zawarcia </span></span></div><div class="t m0 x1 h2 y172 ff1 fs0 fc0 sc0 ls0 ws0">umowy do dnia 30 czerwca 2025 roku. </div><div class="t m0 x1 h2 y173 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y174 ff1 fs0 fc0 sc0 ls0 ws0">W dniu 27 grudnia 2017 <span class="_ _2"></span>roku s<span class="ff5">pół<span class="_ _2"></span>ka</span> Lokum Deweloper S.A. <span class="_ _2"></span><span class="ff5">nieodwołalnie i</span> <span class="ff5">bezwarunkowo poręczyła <span class="_ _2"></span>zgodnie z</span> art. 876 <span class="_ _2"></span>Kodeksu cywilnego </div><div class="t m0 x1 h2 y1cb ff5 fs0 fc0 sc0 ls0 ws0">za <span class="_ _f"> </span>należyte <span class="_ _e"></span>i<span class="ff1"> </span>terminowe <span class="_ _f"> </span>wykonanie <span class="_ _f"> </span>przez <span class="_ _f"> </span>spółkę <span class="_ _f"> </span>Lokum <span class="_ _f"> </span>Holding <span class="_ _f"> </span>1 <span class="_ _f"> </span>zobowiązań <span class="_ _f"> </span>z<span class="_ _2"></span><span class="ff1"> </span>tytułu <span class="_ _e"> </span>emisji <span class="_ _f"> </span>obligacji <span class="_ _f"> </span>tejże <span class="_ _f"> </span>spółki <span class="_ _f"> </span>wyemitowanych <span class="_ _e"> </span>na<span class="_ _2"></span> </div><div class="t m0 x1 h2 y1cc ff5 fs0 fc0 sc0 ls0 ws0">podstawie uchwały zarządu z<span class="ff1"> dnia 27 grudnia 2017 </span>roku. Poręczyciel poręczył do kwoty 630<span class="ff1"> <span class="ls8">180</span> tys. PL<span class="_ _2"></span>N. </span>Poręczenie, udzie<span class="_ _1"></span>lone na okres od </div><div class="t m0 x1 h2 y1cd ff5 fs0 fc0 sc0 ls0 ws0">dnia zawarcia ww. umowy, wygasło 29 grudnia 2024 roku<span class="_ _1"></span>.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1cf ff5 fs0 fc0 sc0 ls0 ws0">Wynik wyceny gwarancji według MSSF 9 na 31 grudnia 202<span class="ff1">4 roku jest nieistotny. </span></div><div class="t m0 x1 h2 y1d0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d1 ff1 fs0 fc0 sc0 ls0 ws0">Wydarzenia po dniu bilansowym </div><div class="t m0 x1 h2 y1d2 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"></span>dniu <span class="_ _d"></span><span class="ls8">25</span> <span class="_ _d"></span>lutego <span class="_ _e"></span>2025 <span class="_ _d"></span><span class="ff5">roku <span class="_ _e"></span>Spółka <span class="_ _d"></span>poręczyła <span class="_ _d"></span>za <span class="_ _e"></span>zobowiązania <span class="_ _d"></span>dłużnika <span class="_ _d"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _d"></span>FIZ <span class="_ _d"></span>z <span class="_ _e"></span>tytułu <span class="_ _d"></span>obowiązku <span class="_ _d"></span>zapłaty <span class="_ _d"></span>w<span class="_ _2"></span>ierz<span class="_ _1"></span>ycielowi </span></div><div class="t m0 x1 h2 y1d3 ff5 fs0 fc0 sc0 ls0 ws0">wynagrodzenia z <span class="_ _2"></span>zawartej <span class="_ _2"></span>umowy sprzedaży gruntu położ<span class="_ _2"></span>onego we W<span class="_ _2"></span>rocławiu przy <span class="_ _2"></span><span class="ff1">a</span>l. <span class="_ _2"></span>Poprzecznej. Po<span class="_ _2"></span>ręczenie udzielone wierzycielowi<span class="ff1"> <span class="_ _2"></span>do </span></div><div class="t m0 x1 h2 y1d4 ff1 fs0 fc0 sc0 ls0 ws0">kwoty 50 000 tys. PLN <span class="ff5">za zobowiązania dłużnika będzie obowiązywało przez okres maksymalny 8 lat od dnia zawarcia umowy sprzedaży.</span> </div><div class="t m0 x36 h11 y5c6 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Istotne sprawy sądowe<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y5c7 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1d"> </span>okresie <span class="_ _1d"> </span>objętym <span class="_ _14"> </span>sprawozdaniem <span class="_ _1d"> </span>finansowym <span class="_ _1d"> </span>nie <span class="_ _14"> </span>wystąpiły <span class="_ _1d"> </span>postępowania <span class="_ _14"> </span>przed <span class="_ _1d"> </span>sądem, <span class="_ _1d"> </span>organem <span class="_ _1d"> </span>w<span class="_ _2"></span>łaściwym <span class="_ _1d"> </span>dla <span class="_ _1d"> </span>postępowania </div><div class="t m0 x1 h2 y5c8 ff5 fs0 fc0 sc0 ls0 ws0">arbitrażowego lub organem administracji publicznej, których wartość jednostkowa lub<span class="_ _1"></span> łączna przekracz<span class="_ _2"></span>a 10% kapitałów własnych Spółki.<span class="ff1"> </span></div><div class="t m0 x36 h11 y5c9 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zarządzanie ryzykiem finansowym<span class="ff1"> </span></span></div><div class="t m0 x1 he y5ca ff6 fs0 fc0 sc0 ls0 ws0">Zarządzanie ryzykiem finansowym<span class="ff7"> </span></div><div class="t m0 x1 h2 y5cb ff5 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _e"> </span>głównych <span class="_ _e"> </span>instrumentów <span class="_ _e"> </span>finansowych, <span class="_ _f"> </span>z <span class="_ _e"> </span>których <span class="_ _e"> </span>ko<span class="_ _2"></span>rzysta <span class="_ _d"></span>Spółka <span class="_ _f"> </span>i <span class="_ _e"> </span>Grupa, <span class="_ _e"></span>należą <span class="_ _e"> </span>obligacje,<span class="_ _2"></span><span class="ff1"> <span class="_ _f"> </span>weksle, <span class="_ _e"></span></span>pożyczki, <span class="_ _e"> </span>kredyty, <span class="_ _e"> </span>leasin<span class="_ _2"></span>g<span class="ff1">, <span class="_ _e"> </span></span>środki </div><div class="t m0 x1 h2 y5cc ff5 fs0 fc0 sc0 ls0 ws0">pieniężne<span class="ff1">, <span class="_ _d"></span></span>lokaty <span class="_ _e"> </span>krótkoterminowe<span class="ff1"> <span class="_ _e"> </span>oraz<span class="_ _2"></span> <span class="_ _d"></span>jednostki <span class="_ _d"></span>uczestnictwa <span class="_ _e"></span>w <span class="_ _e"></span>otwartych <span class="_ _e"></span>funduszach <span class="_ _d"></span>inwestycyjnych<span class="_ _2"></span>. <span class="_ _d"></span></span>Grupa <span class="_ _e"></span>posiada <span class="_ _e"></span>ponadto <span class="_ _e"> </span>środki </div><div class="t m0 x1 h2 y5cd ff5 fs0 fc0 sc0 ls0 ws0">pieniężne <span class="_ _d"></span>zgromadzone <span class="_ _d"></span>na <span class="_ _d"></span>rach<span class="_ _2"></span>unkach <span class="_ _d"></span>powierniczych <span class="_ _d"></span>i <span class="_ _d"></span>zo<span class="_ _2"></span>bowiązania <span class="_ _d"></span>z <span class="_ _d"></span>tytułu <span class="_ _d"></span>umów <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _d"></span>klientami <span class="_ _d"></span>oraz <span class="_ _d"></span>należności <span class="_ _d"></span>i <span class="_ _e"></span>zobowiązania <span class="_ _d"></span>z <span class="_ _e"></span>t<span class="_ _2"></span>ytułu </div><div class="t m0 x1 h2 y5ce ff5 fs0 fc0 sc0 ls0 ws0">dostaw i usług<span class="ff1">, </span>powstałe w wyniku prowadzonej działalności.<span class="ff1"> </span></div><div class="t m0 x1 h2 y5cf ff5 fs0 fc0 sc0 ls0 ws0">Zarządzanie ryzykie<span class="_ _1"></span>m finansowym G<span class="_ _1"></span>rupy koordynowane <span class="_ _1"></span>jest przez <span class="_ _1"></span>Spółkę dominu<span class="_ _1"></span>jącą. W p<span class="_ _1"></span>rocesie <span class="_ _1"></span>zarządzania ryzykiem n<span class="_ _1"></span>ajważniejsz<span class="_ _2"></span>ą wagę<span class="_ _1"></span> </div><div class="t m0 x1 h2 y5d0 ff5 fs0 fc0 sc0 ls0 ws0">mają następujące cele:<span class="ff1"> </span></div><div class="t m0 x7b h2 y5d1 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">zabezpieczenie krótkoterminowych oraz średn<span class="_ _1"></span>ioterminowych przepływów<span class="_ _2"></span> pieni<span class="_ _1"></span>ężnych,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x7b h2 y5d2 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">stabilizacja wahań wyniku finansowego Grupy,<span class="ff1"> </span></span></span></div><div class="t m0 x7b h2 y5d3 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">osiągnięcie  stopy <span class="_ _16"> </span>zwrotu  z<span class="_ _2"></span>  długoterminowych <span class="_ _16"> </span>inwestycji  wraz <span class="_ _16"> </span>z <span class="_ _16"> </span>pozyskaniem  o<span class="_ _2"></span>ptymalnych  źródeł  finansowania <span class="_ _16"> </span>działań </span></span></div><div class="t m0 xbb h2 y5d4 ff1 fs0 fc0 sc0 ls0 ws0">inwestycyjnych. </div><div class="t m0 x1 h2 y37f ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>nie <span class="_ _2"></span>zawiera <span class="_ _2"></span>tra<span class="_ _2"></span>nsakcji <span class="_ _2"></span>na <span class="_ _2"></span>rynkach <span class="_ _c"></span>finansowych <span class="_ _2"></span>w <span class="_ _c"></span>celach <span class="_ _2"></span>spekulacyjnych. <span class="_ _2"></span>Od <span class="_ _c"></span>strony <span class="_ _2"></span>ekonom<span class="_ _2"></span>icznej <span class="_ _2"></span>przeprowadzane <span class="_ _2"></span>transakcje<span class="_ _c"></span> <span class="_ _2"></span><span class="ff5">mogą </span></div><div class="t m0 x1 h2 y29d ff5 fs0 fc0 sc0 ls0 ws0">mieć<span class="ff1"> </span>charakter zabezpieczający przed określonym ryzykie<span class="_ _1"></span>m.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y5d5 ff5 fs0 fc0 sc0 ls0 ws0">Podstawowe rodzaje ryzyka <span class="_ _1"></span>finansowego Gru<span class="_ _1"></span>py obejmują <span class="_ _1"></span>ryzyko stopy procentowej, ryzyko <span class="_ _1"></span>związane <span class="_ _1"></span>z płynnością, ryzyko <span class="_ _1"></span>walutowe,<span class="_ _2"></span><span class="ff1"> ryzyko </span></div><div class="t m0 x1 h2 y5d6 ff5 fs0 fc0 sc0 ls0 ws0">kredytowe i ryzyko zmiany cen. Zarząd weryfikuje<span class="_ _1"></span> i uzgadnia zasady zarządzania każdym z tych rodzajów ryzyka.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y5d7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y5d8 ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko cenowe </div><div class="t m0 x1 h2 y383 ff5 fs0 fc0 sc0 ls0 ws0">Narażenie <span class="_ _c"></span>Spółki <span class="_ _d"></span>na <span class="_ _c"></span>ryzyko <span class="_ _d"></span>cenowe <span class="_ _d"></span>związane <span class="_ _c"></span>jest <span class="_ _d"></span>z <span class="_ _c"></span>lokowaniem <span class="_ _d"></span>wolnych <span class="_ _c"></span>środków <span class="_ _d"></span>w <span class="_ _d"></span>instrume<span class="_ _1"></span>nty <span class="_ _d"></span>finansowe <span class="_ _c"></span>znajdujące <span class="_ _c"></span>si<span class="_ _2"></span>ę <span class="_ _c"></span>w <span class="_ _d"></span>obrocie<span class="_ _2"></span><span class="ff1"> <span class="_ _d"></span>na </span></div><div class="t m0 x1 h2 y384 ff5 fs0 fc0 sc0 ls0 ws0">aktywnym <span class="_ _f"> </span>rynku. <span class="_ _f"> </span>W <span class="_ _f"> </span>o<span class="_ _2"></span>kresie <span class="_ _f"> </span>sprawozdawczym <span class="_ _f"> </span>Spółka<span class="_ _2"></span><span class="ff1"> <span class="_ _f"> </span></span>uczestniczyła <span class="_ _f"> </span>w <span class="_ _15"> </span>obrocie <span class="_ _f"> </span>jednostkami <span class="_ _f"> </span>uczestnictwa <span class="_ _f"> </span>w <span class="_ _15"> </span>funduszach <span class="_ _f"> </span>inwestyc<span class="_ _2"></span>yjnych </div><div class="t m0 x1 h2 y385 ff5 fs0 fc0 sc0 ls0 ws0">otwartych. <span class="_ _c"></span>Fundusze <span class="_ _c"></span>będące <span class="_ _d"></span>przedmiotem <span class="_ _c"></span>zainteresowania <span class="_ _c"></span>Spółki <span class="_ _c"></span>są <span class="_ _d"></span>subfunduszami <span class="_ _c"></span>o <span class="_ _d"></span>najniższym <span class="_ _c"></span>stopniu <span class="_ _c"></span>ryzyka <span class="_ _c"></span>o<span class="_ _2"></span>ferowanym <span class="_ _c"></span>w <span class="_ _c"></span>ramac<span class="_ _c"></span><span class="ff1 lse">h </span></div><div class="t m0 x1 h2 y5d9 ff1 fs0 fc0 sc0 ls0 ws0">wybieranych funduszy. <span class="ff5">Spółka planuje aktywnie lokować</span> <span class="ff5">nadwyż</span><span class="ls28">ki<span class="_ _2"></span></span> finansowe <span class="ff5">w funduszach inwestycyjnych otwartych w przyszłości.</span>  </div><div class="t m0 x1 h2 y4eb ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>dzień <span class="_ _c"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>20<span class="ff1">24 <span class="_ _c"></span></span>roku <span class="_ _c"></span>Spółka <span class="_ _c"></span>posiadała <span class="_ _c"></span><span class="ff1">jednostki <span class="_ _c"></span>uczestnictwa <span class="_ _c"></span>w <span class="_ _c"></span>jednym <span class="_ _c"></span>funduszu <span class="_ _2"></span>inwestycyjnym<span class="_ _2"></span> <span class="_ _2"></span></span>cechujący<span class="ff1">m <span class="_ _c"></span></span>się <span class="_ _c"></span>bardzo <span class="_ _c"></span>niskim </div><div class="t m0 x1 h2 y5da ff1 fs0 fc0 sc0 ls0 ws0">poziomem ryzyka inwestycyjnego oraz odpowiednim z pun<span class="_ _1"></span>ktu widzenia Emitenta horyzontem inwestycyjnym<span class="_ _2"></span>.  </div><div class="t m0 x1 h2 y5db ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y5dc ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany przepływów pieniężnych oraz wartości god<span class="_ _1"></span>ziwej związane ze stopą procentową<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x1 h2 y5dd ff5 fs0 fc0 sc0 ls0 ws0">Narażenie <span class="_ _d"></span>Spółki <span class="_ _e"></span>na <span class="_ _e"></span>ryzyko <span class="_ _e"></span>stóp <span class="_ _d"></span>procentowych <span class="_ _e"></span>związane <span class="_ _d"></span>jest <span class="_ _e"></span>z <span class="_ _d"></span>aktywami <span class="_ _e"> </span>i <span class="_ _e"> </span>zobowiązaniami <span class="_ _e"></span>finansowymi, <span class="_ _d"></span>w<span class="_ _2"></span> <span class="_ _d"></span>szczególności <span class="_ _d"></span>z<span class="_ _2"></span> <span class="_ _d"></span>udzielo<span class="_ _2"></span><span class="ff1">n<span class="ls29">ymi</span> </span></div><div class="t m0 x1 h2 y5de ff1 fs0 fc0 sc0 ls0 ws0">i otrzyman<span class="ls29">ymi</span> <span class="ff5">pożycz</span>kami, wyemitowanymi obligacjami oraz wystawionymi wekslami. </div><div class="t m0 x1 h2 y5df ff5 fs0 fc0 sc0 ls0 ws0">Pożyczki oprocentowane według zmienne<span class="_ _1"></span>j stopy narażają Spółkę na ryzyko w<span class="_ _2"></span>ahań stóp procen<span class="_ _1"></span>towych.<span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">50<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>nie <span class="_ _1"></span>stosuje <span class="_ _6"></span>instrumentów<span class="_ _2"></span> <span class="_ _6"></span>na stopę<span class="_ _1"></span> procen<span class="_ _1"></span>tową ani<span class="_ _1"></span> <span class="_ _1"></span>innych podobnych, <span class="_ _6"></span>które <span class="_ _1"></span>mogłyby <span class="_ _1"></span>ograniczać ryzyko <span class="_ _6"></span>związane <span class="_ _1"></span>z <span class="_ _1"></span>fluktuac<span class="_ _2"></span><span class="ff1">jami <span class="_ _6"></span>stopy </span></div><div class="t m0 x1 h2 y16f ff1 fs0 fc0 sc0 ls0 ws0">procentowej.  </div><div class="t m0 x1 h2 y170 ff5 fs0 fc0 sc0 ls0 ws0">Ze wz<span class="_ _2"></span>ględu na <span class="_ _2"></span>dużą <span class="_ _2"></span>niepewność<span class="ff1"> <span class="_ _2"></span></span>w <span class="_ _2"></span>zakresie przyszłego <span class="_ _2"></span>kształtowania <span class="_ _2"></span>się wyso<span class="_ _2"></span>kości stóp <span class="_ _2"></span>procentowych, <span class="_ _2"></span>w<span class="_ _2"></span><span class="ff1"> </span>poniższej <span class="_ _2"></span>tabeli zaprezentowano </div><div class="t m0 x1 h2 y171 ff5 fs0 fc0 sc0 ls0 ws0">symulację <span class="_ _14"> </span>wpływu <span class="_ _14"> </span><span class="ff1">zmiany <span class="_ _14"> </span>o <span class="_ _19"> </span>+/- <span class="_ _14"> </span>1 <span class="_ _14"> </span>punkt <span class="_ _14"> </span>procentowy <span class="_ _14"> </span>na <span class="_ _14"> </span>w<span class="_ _2"></span>yn<span class="_ _1"></span>ik <span class="_ _19"> </span><span class="ff5">finansowy <span class="_ _14"> </span>generowany <span class="_ _14"> </span>z <span class="_ _14"> </span>instrumentów <span class="_ _14"> </span>finansowych</span> <span class="_ _19"> </span>o zmiennym </span></div><div class="t m0 x1 h2 y172 ff5 fs0 fc0 sc0 ls0 ws0">oprocentowaniu. Analiza opiera się na założeniu, że inne<span class="_ _1"></span> zmienne pozostaną na stałym poziomie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 hb y5e0 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5e1 w9d h2c"><div class="t m0 xc hf y5e2 ff6 fs1 fc3 sc0 ls0 ws0">Ryzyko stóp proc<span class="_ _1"></span>entowych<span class="ff7"> </span></div></div><div class="c xb7 y5e3 waa h2d"><div class="t m0 x71 hf y3da ff6 fs1 fc3 sc0 ls0 ws0">Wartość obliczona dl<span class="_ _1"></span>a celów anali<span class="_ _1"></span>zy<span class="ff7"> </span></div></div><div class="c xb7 y5e1 w9a h13"><div class="t m0 x70 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb6 y5e1 w9c h13"><div class="t m0 x70 hf y58 ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y5e4 w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki (Kapitał)<span class="ff1"> </span></div></div><div class="c xb7 y5e4 w9a h13"><div class="t m0 xb9 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">123 499 </div></div><div class="c xb6 y5e4 w9c h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">90 654 </div></div><div class="c x1 y11c w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Otrzymane pożyc<span class="_ _1"></span>zki (Kapitał)<span class="ff1"> </span></div></div><div class="c xb7 y11c w9a h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(53 437) </div></div><div class="c xb6 y11c w9c h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(38 107) </div></div><div class="c x1 y5e5 w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xb7 y5e5 w9a h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(53 000) </div></div><div class="c xb6 y5e5 w9c h13"><div class="t m0 x16 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(103 000) </div></div><div class="c x1 y370 w9e h14"><div class="t m0 xc hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">Ekspozycja netto<span class="_ _1"></span> </div></div><div class="c xb7 y370 w9f h14"><div class="t m0 x37 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">17 062 </div></div><div class="c xb6 y370 wa0 h14"><div class="t m0 x15 hf yf5 ff7 fs1 fc0 sc0 ls0 ws0">(50 453) </div></div><div class="c x1 y5e6 w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Szacowana zmian<span class="_ _1"></span>a stóp proc<span class="_ _1"></span>entowych<span class="ff1"> </span></div></div><div class="c xb7 y5e6 w9a h13"><div class="t m0 xc6 h10 y5b ff1 fs1 fc0 sc0 ls2a ws0">+/<span class="ls0">- <span class="ls7">1%</span> </span></div></div><div class="c xb6 y5e6 w9c h13"><div class="t m0 xc6 h10 y5b ff1 fs1 fc0 sc0 ls2a ws0">+/<span class="ls0">- <span class="ls7">1%</span> </span></div></div><div class="c x1 y5e7 w9e h13"><div class="t m0 xc hf y58 ff6 fs1 fc0 sc0 ls0 ws0">Wpływ wzrostu/s<span class="_ _1"></span>padku stopy p<span class="_ _1"></span>rocentowej o 1 p.p.<span class="ff7"> </span></div></div><div class="c xb7 y5e7 w9f h13"><div class="t m0 x7a hf y58 ff7 fs1 fc0 sc0 ls2a ws0">+/<span class="ls0">- <span class="ls7">171</span> </span></div></div><div class="c xb6 y5e7 wa0 h13"><div class="t m0 x7a hf y58 ff7 fs1 fc0 sc0 ls2a ws0">+/<span class="ls0">- <span class="ls7">505</span> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y122 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y5e8 ff7 fs0 fc0 sc0 ls0 ws0">Inflacja oraz stopy procentowe<span class="ff1"> </span></div><div class="t m0 x1 h2 y124 ff5 fs0 fc0 sc0 ls0 ws0">Wysokie <span class="_ _1"></span>ceny <span class="_ _1"></span>gruntów, materiałów <span class="_ _1"></span>budowlanych <span class="_ _1"></span>i robocizny <span class="_ _1"></span>wraz <span class="_ _1"></span>z przewidywanym <span class="_ _6"></span>spowolnieniem gospodarczym w <span class="_ _6"></span>nadchodzących lata<span class="_ _2"></span><span class="ff1">ch </span></div><div class="t m0 x1 h2 y125 ff5 fs0 fc0 sc0 ls0 ws0">mogą w<span class="_ _1"></span> pe<span class="_ _1"></span>rspektywie <span class="_ _1"></span>długookresowej być<span class="_ _1"></span> czynni<span class="_ _1"></span>kiem <span class="_ _1"></span>ograniczającym p<span class="_ _1"></span>opyt na <span class="_ _6"></span>nowe mies<span class="_ _1"></span>zkania oraz <span class="_ _1"></span>rentowność <span class="_ _1"></span>realizowanych <span class="_ _1"></span>inwe<span class="_ _1"></span>s<span class="_ _2"></span><span class="ff1">tycji. </span></div><div class="t m0 x1 h2 y126 ff5 fs0 fc0 sc0 ls0 ws0">Od <span class="_ _f"> </span>października  2023 <span class="_ _f"> </span>roku <span class="_ _f"> </span>stop<span class="_ _2"></span>a <span class="_ _f"> </span>referencyjna <span class="_ _f"> </span>poz<span class="_ _2"></span>ostaje <span class="_ _f"> </span>na  niezmienionym <span class="_ _f"> </span>wysokim <span class="_ _f"> </span>poz<span class="_ _2"></span>iomie <span class="_ _f"> </span>i  n<span class="_ _1"></span>a  dzień<span class="_ _1"></span> <span class="_ _f"> </span>z<span class="_ _2"></span>atwierdzenia <span class="_ _f"> </span>do  publikac<span class="_ _2"></span><span class="ff1">ji </span></div><div class="t m0 x1 h2 y127 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania wynosi 5,75%.  </div><div class="t m0 x1 h2 y5e9 ff5 fs0 fc0 sc0 ls0 ws0">Prognozy <span class="_ _e"> </span>na <span class="_ _e"> </span>2025 <span class="_ _f"> </span>rok <span class="_ _e"> </span>sugerują <span class="_ _e"> </span>możliwość <span class="_ _f"> </span>rozpoczęcia <span class="_ _e"></span>obniżek <span class="_ _e"></span>stóp <span class="_ _e"></span>procentowych <span class="_ _e"> </span>jeszcze <span class="_ _e"> </span>w <span class="_ _f"> </span>tym <span class="_ _e"> </span>roku. <span class="_ _e"> </span>Warto <span class="_ _f"> </span>jednak <span class="_ _e"></span>zauważyć, <span class="_ _f"> </span>że <span class="_ _e"></span>n<span class="_ _c"></span><span class="ff1 lsd">a </span></div><div class="t m0 x1 h2 y129 ff1 fs0 fc0 sc0 ls0 ws0">marcowym <span class="ff5">posiedzen<span class="_ _1"></span>iu Rady <span class="_ _1"></span>Polityki Pienię<span class="_ _1"></span>żnej wskazano, <span class="_ _1"></span>iż in<span class="_ _1"></span>flacja przez <span class="_ _1"></span>cały 2025 <span class="_ _1"></span>rok <span class="_ _1"></span>może przekraczać cel <span class="_ _6"></span>inflacyjny Banku <span class="_ _1"></span>Centraln<span class="_ _2"></span><span class="ff1">ego, </span></span></div><div class="t m0 x1 h2 y12a ff5 fs0 fc0 sc0 ls0 ws0">co może wpłynąć n<span class="_ _1"></span>a decyzję<span class="ff1"> </span>dotyczącą<span class="ff1"> </span>polityki <span class="_ _1"></span>pieniężnej. <span class="ff1">Dalsze kroki Rady <span class="_ _1"></span><span class="ff5">Polityki Pieniężnej w <span class="_ _1"></span>zakresie kształtowania stóp p<span class="_ _1"></span>rocentowych </span></span></div><div class="t m0 x1 h2 y12b ff5 fs0 fc0 sc0 ls0 ws0">są niepewne. <span class="_ _2"></span>Obniżka stóp <span class="_ _2"></span>procentowych <span class="_ _2"></span>poprawiłaby zdolność <span class="_ _2"></span>kredytową potencjalnych kupujących, <span class="_ _2"></span>co <span class="_ _2"></span>stanowiłoby impuls do <span class="_ _2"></span>ożyw<span class="_ _2"></span><span class="ff1">ienia </span></div><div class="t m0 x1 h2 y12c ff1 fs0 fc0 sc0 ls0 ws0">na rynku mieszkaniowym.  </div><div class="t m0 x1 he y5ea ff5 fs0 fc0 sc0 ls0 ws0">Zarząd nie jest w stanie oszacować, jak powyższe zmiany wpłyną na p<span class="_ _1"></span>oziom sprzedaży i wyniki w przyszłości.<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x1 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y12f ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko walutowe </div><div class="t m0 x1 h2 y130 ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>dzień <span class="_ _2"></span>bilansowy <span class="_ _2"></span>i <span class="_ _2"></span>w <span class="_ _2"></span>trakcie <span class="_ _2"></span>roku <span class="_ _2"></span>obrotow<span class="_ _2"></span>ego Spółka <span class="_ _2"></span>nie <span class="_ _2"></span>pos<span class="_ _2"></span>iadała <span class="_ _2"></span>istotnych <span class="_ _2"></span>sald <span class="_ _2"></span>wyrażonych <span class="_ _2"></span>w <span class="_ _2"></span>walucie <span class="_ _2"></span>obcej. <span class="_ _2"></span>W <span class="_ _2"></span>związku <span class="_ _2"></span>z <span class="_ _2"></span>ty<span class="_ _c"></span><span class="ff1">m <span class="_ _2"></span>ryzyko<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y131 ff5 fs0 fc0 sc0 ls0 ws0">oszacowano jako nieistotne i nie dokonywano analizy wrażliwości na zmiany kurs<span class="_ _1"></span>ów walut.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y5eb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y133 ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko kredytowe </div><div class="t m0 x1 h2 y5ec ff1 fs0 fc0 sc0 ls0 ws0">Pozycje o<span class="_ _2"></span>barczone ryzykiem kredytowym to <span class="_ _2"></span>przede wszystkim: <span class="ff5">po<span class="_ _2"></span>życzki i inne i<span class="_ _2"></span>nstrumenty, należności handlowe oraz <span class="_ _2"></span>środki pieniężne i <span class="_ _2"></span>ich </span></div><div class="t m0 x1 h2 y5ed ff1 fs0 fc0 sc0 ls0 ws0">ekwiwalenty. </div><div class="t m0 x1 h2 y5ee ff5 fs0 fc0 sc0 ls0 ws0">Ze  względu  na  charakter  działalności  Spółki,  aktywa  finansowe  (pożyczki,  należności  handlowe)  dotyczą  przede  wszystkim  jednos<span class="_ _2"></span><span class="ff1">tek </span></div><div class="t m0 x1 h2 y5ef ff5 fs0 fc0 sc0 ls0 ws0">zależnych. <span class="_ _6"></span>Zarząd <span class="_ _1"></span>regularnie <span class="_ _6"></span>monitoruje <span class="_ _6"></span>bieżącą <span class="_ _1"></span>i <span class="_ _6"></span>przewidywaną <span class="_ _6"></span>syt<span class="_ _2"></span>uację <span class="_ _6"></span>finansową <span class="_ _6"></span>tych <span class="_ _1"></span>spółek <span class="_ _6"></span>i <span class="_ _1"></span>jej <span class="_ _1"></span>wpływ <span class="_ _6"></span>na <span class="_ _1"></span>zdolność <span class="_ _6"></span>regulow<span class="_ _2"></span><span class="ff1 lsd">an</span>ia <span class="_ _6"></span>płatności </div><div class="t m0 x1 h2 y5f0 ff5 fs0 fc0 sc0 ls0 ws0">wynikających <span class="_ _1"></span>z wymienionych <span class="_ _6"></span>wyż<span class="_ _2"></span>ej <span class="_ _1"></span>instrumentów <span class="_ _1"></span>finansowych. W <span class="_ _6"></span>przypadku wątpli<span class="_ _1"></span>wości co <span class="_ _1"></span>do możliwości <span class="_ _1"></span>realizacji <span class="_ _1"></span>określonych <span class="_ _1"></span>a<span class="_ _2"></span>ktywów, </div><div class="t m0 x1 h2 y5f1 ff5 fs0 fc0 sc0 ls0 ws0">dokonywany jest <span class="_ _1"></span>odpis aktualizujący. W przypad<span class="_ _1"></span>ku środków pieniężnych i <span class="_ _1"></span>ich ekwiwalentów, ryzyko kred<span class="_ _1"></span>ytowe jest<span class="_ _2"></span><span class="ff1"> w ocenie z</span>arządu ni<span class="_ _1"></span>skie. </div><div class="t m0 x1 h2 y5f2 ff5 fs0 fc0 sc0 ls0 ws0">Koncentracja ryzyka finansowego w Spółce wynika z faktu, że aktywa fin<span class="_ _1"></span>ansowe Spółki dotyczą przede wszystkim jednostek zależn<span class="ff1">yc<span class="_ _2"></span>h. </span></div><div class="t m0 x1 he y5f3 ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y5f4 ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko utraty płynności<span class="ff7"> </span></div><div class="t m0 x1 h2 y5f5 ff5 fs0 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _1"></span>utraty <span class="_ _1"></span>płynności <span class="_ _6"></span>j<span class="_ _2"></span>est <span class="_ _6"></span>to ryzyko, <span class="_ _1"></span>iż <span class="_ _1"></span>Spółka <span class="_ _1"></span>nie <span class="_ _6"></span>bę<span class="_ _2"></span>dzie <span class="_ _6"></span>w stanie <span class="_ _1"></span>regulować <span class="_ _6"></span>swo<span class="_ _2"></span>ich <span class="_ _6"></span>zo<span class="_ _2"></span>bowiązań <span class="_ _1"></span>finansowych <span class="_ _1"></span>w <span class="_ _1"></span>terminie <span class="_ _6"></span>ic<span class="_ _2"></span>h wymagalności. </div><div class="t m0 x1 h2 y502 ff5 fs0 fc0 sc0 ls0 ws0">Zarządzanie <span class="_ _14"> </span>ryzykiem <span class="_ _19"> </span>płynności <span class="_ _14"> </span>o<span class="_ _2"></span>dbywa <span class="_ _14"> </span>się <span class="_ _14"> </span>poprzez <span class="_ _19"> </span>comiesięczne <span class="_ _14"> </span>ko<span class="_ _2"></span>ntrolowanie <span class="_ _14"> </span>i <span class="_ _14"> </span>raportowanie <span class="_ _19"> </span>mierników <span class="_ _19"> </span>płynności <span class="_ _14"> </span>finan<span class="_ _2"></span><span class="ff1">sowej, </span></div><div class="t m0 x1 h2 y5f6 ff5 fs0 fc0 sc0 ls0 ws0">monitorowanie <span class="_ _2"></span>terminów <span class="_ _2"></span>płatności o<span class="_ _2"></span>raz <span class="_ _2"></span>zapotrzebowania <span class="_ _2"></span>na <span class="_ _2"></span>środki pieniężne <span class="_ _2"></span>w <span class="_ _2"></span>zakresie <span class="_ _2"></span>obsługi <span class="_ _c"></span>krótkoterminowych <span class="_ _2"></span>płatności <span class="_ _2"></span>(tra<span class="_ _2"></span><span class="ff1">nsakcje </span></div><div class="t m0 x1 h2 y5f7 ff5 fs0 fc0 sc0 ls0 ws0">bieżące <span class="_ _1"></span>monitorowane w <span class="_ _6"></span>o<span class="_ _2"></span>kresach <span class="_ _1"></span>tygodniowych) oraz <span class="_ _1"></span>długoterminowego <span class="_ _1"></span>zapotrzebowania na <span class="_ _6"></span>got<span class="_ _2"></span>ówkę n<span class="_ _1"></span>a podstawie <span class="_ _6"></span>p<span class="_ _2"></span>rognoz przepływ<span class="_ _2"></span>ów </div><div class="t m0 x1 h2 y5f8 ff5 fs0 fc0 sc0 ls0 ws0">pieniężnych aktualizowanych w okresach miesię<span class="_ _1"></span>cznych. Zapotrzebow<span class="_ _2"></span>anie na gotówkę porównywan<span class="_ _1"></span>e jest z dostępnymi źródłami pozysk<span class="_ _2"></span><span class="ff1">ania </span></div><div class="t m0 x1 h2 y5f9 ff5 fs0 fc0 sc0 ls0 ws0">środków <span class="_ _d"></span>(zwłaszcza <span class="_ _d"></span>poprzez <span class="_ _d"></span>ocenę<span class="_ _1"></span> <span class="_ _d"></span>zdolności <span class="_ _d"></span>pozyskania <span class="_ _d"></span>finansowania <span class="_ _d"></span>w <span class="_ _d"></span>postaci <span class="_ _d"></span>kredytów) <span class="_ _d"></span>oraz <span class="_ _d"></span>konfrontowane <span class="_ _d"></span>z <span class="_ _d"></span>inwesty<span class="_ _2"></span><span class="ff1">cjami <span class="_ _d"></span>wolnych </span></div><div class="t m0 x1 h2 y5fa ff5 fs0 fc0 sc0 ls0 ws0">środków.<span class="ff1"> </span></div><div class="t m0 x1 h2 y5fb ff5 fs0 fc0 sc0 ls0 ws0">Zdaniem zarządu Spółka ma wystarczającą ilość środków pienię<span class="_ _1"></span>żnych do <span class="_ _2"></span>terminowego regulowania wszelkich zobowiązań.<span class="ff1"> </span></div><div class="t m0 x1 h2 y5fc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5fd ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">51<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y19 ff5 fs0 fc0 sc0 ls0 ws0">Na dzień bilansowy zobowiązania Spółki, mieściły się w nas<span class="_ _1"></span>tępujących przedziałach terminów wymagalności:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 hb y5fe ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5ff wab h13"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y5ff wac h13"><div class="t m0 x66 hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Krótkoterminowe<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xc8 y5ff wad h13"><div class="t m0 x37 hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Długoterminowe<span class="ff7"> </span></div></div><div class="c x53 y600 w81 h2a"><div class="t m0 x54 hf y28f ff7 fs1 fc3 sc0 ls0 ws0">RAZEM </div></div><div class="c x1 y600 wab h15"><div class="t m0 xc h10 y8a ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y600 w80 h15"><div class="t m0 x2c hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">do 6 m-<span class="ls2b">cy</span> </div></div><div class="c xc9 y600 w82 h15"><div class="t m0 x51 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">do 12 m-<span class="ls2c">cy</span> </div></div><div class="c xc8 y600 w81 h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 1 roku </div><div class="t m0 x54 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">do 3 lat </div></div><div class="c xca y600 w80 h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 3 do 5 </div><div class="t m0 x63 hf y8a ff7 fs1 fc3 sc0 ls0 ws0">lat </div></div><div class="c xcb y600 w82 h15"><div class="t m0 x1e hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 5 lat<span class="ff7"> </span></div></div><div class="c x1 y601 wab h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2024<span class="_ _1"></span> </div></div><div class="c xc7 y601 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y601 w82 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y601 w81 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y601 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y601 w82 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y601 w81 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y602 wab h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościowe<span class="ff1"> </span></div></div><div class="c xc7 y602 w80 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 433 </div></div><div class="c xc9 y602 w82 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 332 </div></div><div class="c xc8 y602 w81 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">48 068 </div></div><div class="c xca y602 w80 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y602 w82 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y602 w81 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c x1 y603 wab h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xc7 y603 w80 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">229<span class="ls0"> </span></div></div><div class="c xc9 y603 w82 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">266<span class="ls0"> </span></div></div><div class="c xc8 y603 w81 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">473<span class="ls0"> </span></div></div><div class="c xca y603 w80 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y603 w82 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y603 w81 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c x1 y604 wab h2e"><div class="t m0 xc h10 y605 ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>ty<span class="_ _1"></span>tułu dostaw </div><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">i <span class="ff5">usług oraz pozost<span class="_ _1"></span>ałe </span></div><div class="t m0 xc h10 y8a ff5 fs1 fc0 sc0 ls0 ws0">zobowiązania<span class="ff1"> </span></div></div><div class="c xc7 y604 w80 h2e"><div class="t m0 x65 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">14 112 </div></div><div class="c xc9 y604 w82 h2e"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y604 w81 h2e"><div class="t m0 x84 h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">46<span class="ls0"> </span></div></div><div class="c xca y604 w80 h2e"><div class="t m0 x84 h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">46<span class="ls0"> </span></div></div><div class="c xcb y604 w82 h2e"><div class="t m0 x3a h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">695<span class="ls0"> </span></div></div><div class="c x53 y604 w81 h2e"><div class="t m0 x65 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">14 899 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y2ab ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y606 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y314 wab h13"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y314 wac h13"><div class="t m0 x66 hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Krótkoterminowe<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xc8 y314 wad h13"><div class="t m0 x37 hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Długoterminowe<span class="ff7"> </span></div></div><div class="c x53 y607 w81 h2a"><div class="t m0 x54 hf y608 ff7 fs1 fc3 sc0 ls0 ws0">RAZEM </div></div><div class="c x1 y607 wab h15"><div class="t m0 xc h10 yb5 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y607 w80 h15"><div class="t m0 x2c hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">do 6 m-<span class="ls2b">cy</span> </div></div><div class="c xc9 y607 w82 h15"><div class="t m0 x51 hf ya6 ff7 fs1 fc3 sc0 ls0 ws0">do 12 m-<span class="ls2c">cy</span> </div></div><div class="c xc8 y607 w81 h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 1 roku </div><div class="t m0 x54 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">do 3 lat </div></div><div class="c xca y607 w80 h15"><div class="t m0 x58 hf y89 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 3 do 5 </div><div class="t m0 x63 hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">lat </div></div><div class="c xcb y607 w82 h15"><div class="t m0 x1e hf ya6 ff6 fs1 fc3 sc0 ls0 ws0">Powyżej 5 lat<span class="ff7"> </span></div></div><div class="c x1 y609 wab h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Stan na 31.12.2023<span class="_ _1"></span> </div></div><div class="c xc7 y609 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y609 w82 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y609 w81 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xca y609 w80 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y609 w82 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y609 w81 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y60a wab h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xc7 y60a w80 h13"><div class="t m0 x67 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">4 875 </div></div><div class="c xc9 y60a w82 h13"><div class="t m0 x67 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">4 646 </div></div><div class="c xc8 y60a w81 h13"><div class="t m0 x65 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">94 336 </div></div><div class="c xca y60a w80 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcb y60a w82 h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y60a w81 h13"><div class="t m0 x66 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c x1 y60b wab h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xc7 y60b w80 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">233<span class="ls0"> </span></div></div><div class="c xc9 y60b w82 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">444<span class="ls0"> </span></div></div><div class="c xc8 y60b w81 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">731<span class="ls0"> </span></div></div><div class="c xca y60b w80 h13"><div class="t m0 x84 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">31<span class="ls0"> </span></div></div><div class="c xcb y60b w82 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">143<span class="ls0"> </span></div></div><div class="c x53 y60b w81 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c x1 y60c wab h20"><div class="t m0 xc h10 yb2 ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>ty<span class="_ _1"></span>tułu dostaw </div><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">i <span class="ff5">usług oraz pozost<span class="_ _1"></span>ałe </span></div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">zobowiązania<span class="ff1"> </span></div></div><div class="c xc7 y60c w80 h20"><div class="t m0 x67 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">4 085 </div></div><div class="c xc9 y60c w82 h20"><div class="t m0 xc h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y60c w81 h20"><div class="t m0 x84 h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">28<span class="ls0"> </span></div></div><div class="c xca y60c w80 h20"><div class="t m0 x84 h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">28<span class="ls0"> </span></div></div><div class="c xcb y60c w82 h20"><div class="t m0 x3a h10 y89 ff1 fs1 fc0 sc0 ls7 ws0">533<span class="ls0"> </span></div></div><div class="c x53 y60c w81 h20"><div class="t m0 x67 h10 y89 ff1 fs1 fc0 sc0 ls0 ws0">4 674 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y60d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y60e ff6 fs0 fc0 sc0 ls0 ws0">Ryzyko rozliczeń podatkowych<span class="ff7"> </span></div><div class="t m0 x1 h2 y60f ff5 fs0 fc0 sc0 ls0 ws0">Polskie <span class="_ _d"></span>przepisy <span class="_ _d"></span>prawa <span class="_ _e"></span>podatkowego <span class="_ _d"></span>dotyczące <span class="_ _e"></span>w <span class="_ _d"></span>szczególności <span class="_ _d"></span>podatku <span class="_ _d"></span>dochodowego <span class="_ _e"></span>podlegają <span class="_ _d"></span>cz<span class="_ _2"></span>ęstym <span class="_ _d"></span>modyfikacjom, <span class="_ _d"></span>obejmującym </div><div class="t m0 x1 h2 y610 ff5 fs0 fc0 sc0 ls0 ws0">zarówno <span class="_ _2"></span>brzmienie <span class="_ _2"></span>poszczególnych <span class="_ _2"></span>regulacji, <span class="_ _2"></span>jak <span class="_ _2"></span>również <span class="_ _2"></span>sposób <span class="_ _2"></span>stosowania <span class="_ _2"></span>ich <span class="_ _2"></span>wykładni <span class="_ _2"></span>przez <span class="_ _2"></span>organy <span class="_ _2"></span>podatkowe <span class="_ _2"></span>i <span class="_ _2"></span>sądy <span class="_ _2"></span>administ<span class="_ _2"></span><span class="ff1">r<span class="_ _2"></span>acyjne. </span></div><div class="t m0 x1 h2 y611 ff5 fs0 fc0 sc0 ls0 ws0">Rozliczenia podatkow<span class="_ _2"></span>e oraz <span class="_ _2"></span>inne obszary <span class="_ _2"></span>działalności podlegające <span class="_ _2"></span>regulacjom mo<span class="_ _2"></span>gą być <span class="_ _2"></span>przedmiotem ko<span class="_ _2"></span>ntroli organów <span class="_ _2"></span>administrac<span class="_ _2"></span><span class="ff1">yjnych, </span></div><div class="t m0 x1 h2 y612 ff5 fs0 fc0 sc0 ls0 ws0">które <span class="_ _c"></span>uprawnione <span class="_ _d"></span>są <span class="_ _d"></span>do <span class="_ _c"></span>nakładania <span class="_ _d"></span>wysokich <span class="_ _c"></span>kar <span class="_ _d"></span>i <span class="_ _d"></span>sankcji, <span class="_ _c"></span>a <span class="_ _d"></span>ewentualne <span class="_ _d"></span>dodatkowe <span class="_ _c"></span>zobowiązania <span class="_ _d"></span>podatkowe <span class="_ _c"></span>pow<span class="_ _2"></span>stałe <span class="_ _c"></span>w <span class="_ _d"></span>oceni<span class="_ _2"></span><span class="ff1">e <span class="_ _d"></span>takich </span></div><div class="t m0 x1 h2 y7f ff5 fs0 fc0 sc0 ls0 ws0">organów <span class="_ _c"></span>kontrolnych <span class="_ _2"></span>muszą <span class="_ _c"></span>być <span class="_ _2"></span>uregulowane <span class="_ _c"></span>wraz <span class="_ _c"></span>z <span class="_ _c"></span>odsetkami. <span class="_ _2"></span>Brak <span class="_ _c"></span>odniesienia <span class="_ _c"></span>do <span class="_ _c"></span>utrwalonych <span class="_ _2"></span>regulacji <span class="_ _c"></span>prawnych <span class="_ _2"></span>w <span class="_ _c"></span>Po<span class="_ _2"></span>lsce <span class="_ _2"></span>powod<span class="_ _2"></span><span class="ff1">uje </span></div><div class="t m0 x1 h2 y613 ff5 fs0 fc0 sc0 ls0 ws0">występowanie w <span class="_ _1"></span>obowiązujących <span class="_ _1"></span>przepisach n<span class="_ _1"></span>iejasności i n<span class="_ _1"></span>iespójności potęgowanych ni<span class="_ _1"></span>ejednoznacznymi pojęciami <span class="_ _1"></span>i nie<span class="_ _1"></span>ostr<span class="_ _2"></span><span class="ff1">ymi definicjami. </span></div><div class="t m0 x1 h2 yc8 ff5 fs0 fc0 sc0 ls0 ws0">Elementy te<span class="_ _1"></span> prowadzą w <span class="_ _1"></span>praktyce <span class="_ _1"></span>do daleko <span class="_ _1"></span>idących trudn<span class="_ _1"></span>ości w s<span class="_ _1"></span>tosowaniu regu<span class="_ _1"></span>lacji prawa podatkoweg<span class="_ _1"></span>o, w sz<span class="_ _1"></span>czególności nieje<span class="_ _1"></span>dn<span class="_ _2"></span><span class="ff1">okrotnie </span></div><div class="t m0 x1 h2 y614 ff5 fs0 fc0 sc0 ls0 ws0">braku możliwości uzyskania zarówno ze strony organów podatkowych, jak i doradców po<span class="_ _2"></span>datkowych jednoznaczny<span class="_ _2"></span>ch zaleceń co do sposobu </div><div class="t m0 x1 h2 y4fb ff5 fs0 fc0 sc0 ls0 ws0">postępowania, <span class="_ _f"> </span>który  dałyby  pewność <span class="_ _f"> </span>poprawności  dokonywanych <span class="_ _f"> </span>roz<span class="_ _2"></span>liczeń <span class="_ _f"> </span>podatkowych. <span class="_ _16"> </span>Często  wystę<span class="_ _1"></span>pujące  różnice <span class="_ _f"> </span>w  interpretacji </div><div class="t m0 x1 h2 y615 ff5 fs0 fc0 sc0 ls0 ws0">prawnej <span class="_ _2"></span>przepisów podatkowych <span class="_ _2"></span>zarów<span class="_ _2"></span>no wewnątrz <span class="_ _2"></span>organów <span class="_ _2"></span>państwowych, jak <span class="_ _2"></span>i <span class="_ _2"></span>pomiędzy organ<span class="_ _2"></span>ami państwowymi <span class="_ _2"></span>i<span class="_ _2"></span><span class="ff1"> </span>przedsiębiorstwami, </div><div class="t m0 x1 h2 y616 ff5 fs0 fc0 sc0 ls0 ws0">powodują pow<span class="_ _2"></span>stawanie obszarów <span class="_ _2"></span>niepewności i ko<span class="_ _2"></span>nfliktów. <span class="_ _2"></span>Zjawiska te powo<span class="_ _2"></span>dują, że <span class="_ _2"></span>ryzyko <span class="_ _2"></span>podatk<span class="_ _1"></span>owe <span class="_ _2"></span>w Polsce <span class="_ _2"></span>jest znacząc<span class="_ _2"></span>o wyżs<span class="_ _2"></span>z<span class="_ _2"></span>e niż </div><div class="t m0 x1 h2 y617 ff5 fs0 fc0 sc0 ls0 ws0">istniejące <span class="_ _d"></span>zwykle <span class="_ _c"></span>w<span class="_ _2"></span> <span class="_ _d"></span>krajach <span class="_ _d"></span>o <span class="_ _d"></span>bardziej <span class="_ _d"></span>rozwiniętym <span class="_ _d"></span>systemie <span class="_ _d"></span>podatkowym. <span class="_ _e"> </span>Do<span class="_ _2"></span>datkowym <span class="_ _d"></span>czynnikiem <span class="_ _c"></span>zwiększaj<span class="_ _2"></span>ącym <span class="_ _d"></span>poziom <span class="_ _d"></span>niepewności </div><div class="t m0 x1 h2 y618 ff5 fs0 fc0 sc0 ls0 ws0">dokonywanych roz<span class="_ _2"></span>liczeń podatkowych <span class="_ _2"></span>są <span class="_ _2"></span>obowiązujące o<span class="_ _2"></span>d 15 <span class="_ _2"></span>lipca <span class="_ _2"></span>2016 <span class="_ _2"></span>roku przepisy <span class="_ _2"></span>Ordynacji <span class="_ _2"></span>Podatkowej <span class="_ _2"></span>wprowadzające <span class="_ _2"></span>do polsk<span class="_ _c"></span><span class="ff1">iego </span></div><div class="t m0 x1 h2 y619 ff5 fs0 fc0 sc0 ls0 ws0">systemu <span class="_ _15"> </span>prawa  Ogóln<span class="_ _1"></span>ą  Klauzul<span class="_ _1"></span>ę  Zapobieg<span class="_ _1"></span>ającą  Nadużyciom <span class="_ _f"> </span>(tzw.  klauzula <span class="_ _f"> </span>GAAR).  Istotą <span class="_ _f"> </span>tych  regulacji <span class="_ _f"> </span>poz<span class="_ _2"></span><span class="ff1">ostaje  przyznanie <span class="_ _f"> </span>organom </span></div><div class="t m0 x1 h2 y61a ff1 fs0 fc0 sc0 ls0 ws0">podatkowym  uprawnienia <span class="_ _16"> </span><span class="ff5">do  o<span class="_ _2"></span>ceny,  czy  dana  c<span class="_ _2"></span>zynność  gospodarcza  jest <span class="_ _16"> </span>realizowana  przede<span class="_ _2"></span>  wszystkim  w <span class="_ _16"> </span>celu  osiągnięcia <span class="_ _16"> </span>korzyści </span></div><div class="t m0 x1 h2 y61b ff5 fs0 fc0 sc0 ls0 ws0">podatkowej, sprzecznej w danych okolicznościach z przedmiotem i celem przepisu<span class="_ _1"></span> ustawy podatkowej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y61c ff1 fs0 fc0 sc0 ls0 ws0">Opis <span class="_ _2"></span><span class="ff5">ryzyk <span class="_ _2"></span>i <span class="_ _2"></span>niepewności z<span class="_ _2"></span>wiązanych <span class="_ _2"></span>ze <span class="_ _2"></span>sprawami podatkowymi <span class="_ _2"></span>został <span class="_ _c"></span></span>wskazany <span class="_ _2"></span><span class="ls14">w <span class="_ _2"></span></span>s<span class="ff5">prawozdaniu <span class="_ _2"></span>z <span class="_ _2"></span>działalności <span class="_ _2"></span></span>z<span class="ff5">arządu <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitałowej</span> </div><div class="t m0 x1 h2 y306 ff1 fs0 fc0 sc0 ls0 ws0">Lokum Deweloper w nocie 3.1.3. <span class="ff5">Szczegółowy opis przeprowadzonych</span> kontroli celno-<span class="ff5">skarbowych w Spółce zawarto w nocie 3</span>8<span class="lsb">.3</span>. </div><div class="t m0 x1 h2 y307 ff5 fs0 fc0 sc0 ls0 ws0">Zdaniem Spółki na dzień 31 grudnia 20<span class="ff1">24 </span>roku nie było zasadności tworzenia <span class="ff1">innych rezerw na rozpoznane i policzalne ryzyko podatkowe. </span></div><div class="t m0 x1 h2 y308 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y452 ff7 fs0 fc0 sc0 ls0 ws0">Wojna w Ukrainie </div><div class="t m0 x1 h2 y61d ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _d"></span>dzień <span class="_ _e"> </span>zatwierdzenia <span class="_ _e"> </span>do <span class="_ _e"> </span>publi<span class="_ _2"></span>kacji <span class="_ _e"> </span><span class="ff1">sprawozdania <span class="_ _e"></span>finansowego <span class="_ _e"> </span>Ukraina <span class="_ _e"> </span>broni <span class="_ _e"> </span>swojego <span class="_ _e"> </span>terytorium<span class="_ _2"></span>, <span class="_ _e"></span>a <span class="_ _e"></span>przebieg <span class="_ _e"></span>konfliktu <span class="_ _e"> </span>nie <span class="_ _e"> </span>zap<span class="_ _2"></span>owiada<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y30a ff1 fs0 fc0 sc0 ls0 ws0">szybkiego <span class="_ _6"></span><span class="ff5">przełomu. Potencjalna <span class="_ _6"></span>eskalacja <span class="_ _1"></span>wojny <span class="_ _1"></span>na <span class="_ _1"></span>Ukrainie <span class="_ _6"></span>może w <span class="_ _6"></span>przyszłości <span class="_ _1"></span>rzutować <span class="_ _1"></span>na <span class="_ _6"></span>w<span class="_ _2"></span>yniki <span class="_ _6"></span>osiągane <span class="_ _6"></span>przez Grupę<span class="_ _1"></span> <span class="_ _1"></span>Kapitałową <span class="_ _1"></span>Lokum<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y30b ff5 fs0 fc0 sc0 ls0 ws0">Deweloper. <span class="_ _c"></span>Zaostrzenie <span class="_ _d"></span>konfliktu <span class="_ _c"></span>mo<span class="_ _2"></span>że <span class="_ _c"></span>negatywnie <span class="_ _c"></span>od<span class="_ _2"></span>działywać <span class="_ _c"></span>na <span class="_ _d"></span>sprzedaż <span class="_ _c"></span>mieszkań, <span class="_ _d"></span>wzrost <span class="_ _c"></span>inf<span class="_ _2"></span>lacji, <span class="_ _c"></span>niedobór <span class="_ _d"></span>surowców <span class="_ _d"></span>i <span class="_ _c"></span>mater<span class="_ _c"></span>iałó<span class="ff1">w, </span></div><div class="t m0 x1 h2 y453 ff5 fs0 fc0 sc0 ls0 ws0">kryzys <span class="_ _2"></span>energetyczny, brak <span class="_ _2"></span>pracowników <span class="_ _c"></span>oraz <span class="_ _2"></span>deprecjację<span class="ff1"> </span>PLN <span class="_ _2"></span>wobec <span class="_ _2"></span>USD i <span class="_ _2"></span>EUR <span class="_ _c"></span>jako <span class="_ _2"></span>waluty <span class="_ _2"></span>państwa <span class="_ _2"></span>ościenneg<span class="_ _1"></span>o. <span class="_ _2"></span>Zarząd <span class="_ _2"></span>Spółki <span class="_ _2"></span>monitoruje </div><div class="t m0 x1 h2 y454 ff5 fs0 fc0 sc0 ls0 ws0">konflikt zbrojny oraz istotny wzrost napięcia w relacjach z Rosją nie tylko na li<span class="_ _1"></span>nii Ukraina <span class="_ _2"></span><span class="ff1">- </span>Rosja, ale także UE/USA –<span class="ff1"> Rosja. </span></div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">52<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zarządzanie kapitałem<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Zarządzanie strukturą kapitałową jest re<span class="_ _1"></span>alizowane na poziomie Grupy Kapitałowej, w której Spółka jest jednostką domin<span class="_ _1"></span>ującą. W<span class="_ _2"></span><span class="ff1"> przypadku </span></div><div class="t m0 x1 h2 y28c ff5 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _16"> </span>celem <span class="_ _16"> </span>jest <span class="_ _16"> </span>utrzymanie <span class="_ _16"> </span>do<span class="_ _2"></span>brego  ratingu <span class="_ _16"> </span>kredytowego <span class="_ _16"> </span>i <span class="_ _1d"> </span>bezpiecznych <span class="_ _16"> </span>wskaźników <span class="_ _16"> </span>kapitałow<span class="_ _2"></span>ych,  które <span class="_ _16"> </span>w<span class="_ _2"></span>spierałyb<span class="_ _1"></span>y <span class="_ _16"> </span>dział<span class="_ _c"></span>alność </div><div class="t m0 x1 h2 y526 ff5 fs0 fc0 sc0 ls0 ws0">operacyjną Spółki i zwiększały jej wartość dla akcjonariuszy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y527 ff5 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>zarządza  stru<span class="_ _1"></span>kturą  kapitałową  i <span class="_ _f"> </span>w  wyniku <span class="_ _f"> </span>zmian  warunków  ekonomicznych <span class="_ _f"> </span>w<span class="_ _2"></span>prowadza <span class="_ _f"> </span>do <span class="_ _16"> </span><span class="ff1">niej  odpowiednie <span class="_ _f"> </span>korekty.<span class="_ _2"></span>  W <span class="_ _f"> </span>celu </span></div><div class="t m0 x1 h2 y528 ff5 fs0 fc0 sc0 ls0 ws0">utrzymania lub skorygowania struktury kapitałowej, Spółka może wypłacić dywidendę dla akcjonariuszy, zwrócić kapitał akcjonar<span class="_ _2"></span><span class="ff1">iuszom lub </span></div><div class="t m0 x1 h2 y529 ff5 fs0 fc0 sc0 ls0 ws0">wyemitować <span class="_ _f"> </span>nowe <span class="_ _f"> </span>akcje. <span class="_ _15"> </span>W <span class="_ _f"> </span><span class="ff1">okresie <span class="_ _e"> </span></span>z<span class="_ _2"></span>akończonym <span class="_ _f"> </span>31 <span class="_ _f"> </span>grudnia <span class="_ _f"> </span>20<span class="_ _2"></span><span class="ff1">24 <span class="_ _f"> </span>roku <span class="_ _f"> </span>oraz <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>okresie <span class="_ _f"> </span></span>zakończonym <span class="_ _f"> </span>dnia <span class="_ _f"> </span>31 <span class="_ _f"> </span>grudnia <span class="_ _f"> </span>20<span class="_ _2"></span><span class="ff1">23 <span class="_ _f"> </span>roku <span class="_ _f"> </span>nie </span></div><div class="t m0 x1 h2 y52a ff5 fs0 fc0 sc0 ls0 ws0">wprowadzono żadnych istotnych zmian celów, zasad i procesów obowiązujących w tym obszarze.<span class="ff1"> </span></div><div class="t m0 x1 h2 y52b ff5 fs0 fc0 sc0 ls0 ws0">Dla potrzeb <span class="_ _1"></span>zarządzania kapitałem <span class="_ _1"></span>Grupy <span class="_ _1"></span>oraz <span class="ff1">jednostki d</span>ominu<span class="_ _1"></span>jącej, Spółka monitoruje <span class="_ _1"></span>stan kap<span class="_ _1"></span>itałów stosując wskaźnik <span class="_ _1"></span>dźwigni, który <span class="_ _1"></span>jest </div><div class="t m0 x1 h2 y52c ff5 fs0 fc0 sc0 ls0 ws0">liczony <span class="_ _c"></span>jako<span class="_ _2"></span> <span class="_ _c"></span>stosunek <span class="_ _c"></span>zadłużenia <span class="_ _d"></span>netto <span class="_ _d"></span>do <span class="_ _c"></span>sumy <span class="_ _d"></span>kapitałów <span class="_ _c"></span>powiększonych <span class="_ _d"></span>o <span class="_ _c"></span>z<span class="_ _2"></span>adłużenie <span class="_ _c"></span>netto. <span class="_ _c"></span>Do <span class="_ _d"></span>zadłużenia <span class="_ _c"></span>netto <span class="_ _d"></span>Spółka <span class="_ _c"></span>wlicza <span class="_ _f"> </span><span class="ff1">kredyty </span></div><div class="t m0 x1 h2 y61e ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">pożyczki  oraz <span class="_ _f"> </span>inne  oprocentowane<span class="_ _1"></span>  zobowiązania, <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>tym  z  tytu<span class="_ _1"></span>łu  oblig<span class="_ _1"></span>acji,  pomniejszone <span class="_ _f"> </span>o  środki  pienię<span class="_ _1"></span>żne  i <span class="_ _15"> </span>ekwiwalenty <span class="_ _15"> </span>środkó<span class="_ _c"></span><span class="ff1 ls1e">w </span></span></div><div class="t m0 x1 h2 y58b ff5 fs0 fc0 sc0 ls0 ws0">pieniężnych. Kapitał obejmuje kapitał własny należny akcjonarius<span class="_ _1"></span>zom <span class="_ _2"></span>Spółki<span class="ff1">. </span></div><div class="t m0 x1 h2 y58c ff5 fs0 fc0 sc0 ls0 ws0">Poniższa tabela zawiera kalkulację zadłużenia netto Spółki<span class="ff1">: </span></div><div class="t m0 x1 hb y17c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y459 w9d h2c"><div class="t m0 xc hf y61f ff6 fs1 fc3 sc0 ls0 ws0">Zadłużenie netto<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xb7 y620 waa h2f"><div class="t m0 x71 hf y621 ff6 fs1 fc3 sc0 ls0 ws0">Wartość obliczona dl<span class="_ _1"></span>a celów anali<span class="_ _1"></span>zy<span class="ff7"> </span></div></div><div class="c xb7 y459 w9a h13"><div class="t m0 x70 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb6 y459 w9c h13"><div class="t m0 x70 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y45b w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Otrzymane pożyc<span class="_ _1"></span>zki<span class="ff1"> </span></div></div><div class="c xb7 y45b w9a h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">56 137 </div></div><div class="c xb6 y45b w9c h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">40 572 </div></div><div class="c x1 y45c w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Dłużne papiery<span class="_ _1"></span> wartościo<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xb7 y45c w9a h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">52 833 </div></div><div class="c xb6 y45c w9c h13"><div class="t m0 xb9 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">103 857 </div></div><div class="c x1 y45d w9d h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Weksle </div></div><div class="c xb7 y45d w9a h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">18 062 </div></div><div class="c xb6 y45d w9c h13"><div class="t m0 x37 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">17 011 </div></div><div class="c x1 y45e w9d h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c xb7 y45e w9a h13"><div class="t m0 xbc h10 y58 ff1 fs1 fc0 sc0 ls7 ws0">968<span class="ls0"> </span></div></div><div class="c xb6 y45e w9c h13"><div class="t m0 x38 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">1 582 </div></div><div class="c x1 y45f w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne i ich ekwiwal<span class="_ _1"></span>enty<span class="ff1"> </span></div></div><div class="c xb7 y45f w9a h13"><div class="t m0 x13 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(988) </div></div><div class="c xb6 y45f w9c h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(52 508) </div></div><div class="c x1 y2d9 w9e h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zadłużenie netto<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c xb7 y2d9 w9f h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">127 012 </div></div><div class="c xb6 y2d9 wa0 h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">110 514 </div></div><div class="c x1 y186 w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff1"> </span></div></div><div class="c xb7 y186 w9a h13"><div class="t m0 xb9 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">690 675 </div></div><div class="c xb6 y186 w9c h13"><div class="t m0 xb9 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c x1 y622 w9e h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Kapitał i zadłuż<span class="_ _1"></span>enie netto<span class="ff7"> </span></div></div><div class="c xb7 y622 w9f h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">817 687 </div></div><div class="c xb6 y622 wa0 h13"><div class="t m0 xb9 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">810 897 </div></div><div class="c x1 y623 w9e h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Wskaźnik dźwig<span class="_ _1"></span>ni (zadłużenie n<span class="_ _1"></span>etto / kapitał +<span class="_ _1"></span> zadłużenie n<span class="_ _1"></span>etto)<span class="ff7"> </span></div></div><div class="c xb7 y623 w9f h14"><div class="t m0 xba hf y5b ff7 fs1 fc0 sc0 ls7 ws0">16%<span class="ls0"> </span></div></div><div class="c xb6 y623 wa0 h14"><div class="t m0 xba hf y5b ff7 fs1 fc0 sc0 ls7 ws0">14%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y624 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y625 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Transakcje z podmiotami powiązanymi <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y626 ff5 fs0 fc0 sc0 ls0 ws0">Lokum <span class="_ _6"></span>Deweloper <span class="_ _1"></span>S.A. <span class="_ _6"></span>jest <span class="_ _1"></span>podmiotem <span class="_ _6"></span>dominującym <span class="_ _1"></span>Grupy <span class="_ _6"></span>Kapitałowej <span class="_ _1"></span>Lokum <span class="_ _6"></span>Deweloper. <span class="_ _6"></span>Spółki <span class="_ _1"></span>Grupy <span class="_ _6"></span>prowadzą <span class="_ _1"></span>działalność <span class="_ _6"></span>dewelope<span class="_ _2"></span>rską </div><div class="t m0 x1 h2 y627 ff5 fs0 fc0 sc0 ls0 ws0">od <span class="_ _e"></span>2004 <span class="_ _e"> </span>roku. <span class="_ _e"> </span>Zadania <span class="_ _e"> </span>realizowane <span class="_ _e"> </span>są <span class="_ _e"> </span>w <span class="_ _f"> </span>ramach <span class="_ _e"> </span>odrębnych <span class="_ _e"></span>spółek <span class="_ _e"> </span>operacyjnych. <span class="_ _e"> </span>Na <span class="_ _f"> </span>dzień <span class="_ _f"> </span><span class="ff1">31 <span class="_ _e"> </span>grudnia <span class="_ _e"> </span>2024 <span class="_ _f"> </span></span>roku <span class="_ _e"></span>były <span class="_ _e"> </span>to <span class="_ _f"> </span>spółki <span class="_ _d"></span>jaw<span class="_ _2"></span>ne </div><div class="t m0 x1 h2 y628 ff1 fs0 fc0 sc0 ls0 ws0">i komandytowo-<span class="ff5">akcyjne, <span class="_ _22"> </span>w <span class="_ _22"> </span>których <span class="_ _22"> </span>wsp<span class="_ _1"></span>ólnikiem/komplementariuszem <span class="_ _23"> </span>jest <span class="_ _23"> </span>Olcz<span class="_ _2"></span>yk <span class="_ _23"> </span>spółka <span class="_ _22"> </span>z <span class="_ _23"> </span>o<span class="_ _2"></span>graniczoną <span class="_ _23"> </span>odpowiedzialnością. </span></div><div class="t m0 x1 h2 y42 ff5 fs0 fc0 sc0 ls0 ws0">Wspólnikiem/akcjonariuszem <span class="_ _e"></span>posiadającym <span class="_ _f"> </span>większość <span class="_ _f"> </span>wkładu <span class="_ _e"> </span>lu<span class="_ _2"></span>b <span class="_ _e"></span>głównym <span class="_ _f"> </span>akcjonariuszem <span class="_ _e"> </span>jest <span class="_ _f"> </span>Lo<span class="_ _2"></span>kum <span class="_ _e"></span>Holding <span class="_ _e"> </span>1 <span class="_ _f"> </span>spółka <span class="_ _f"> </span>z <span class="_ _f"> </span>ograniczoną<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y629 ff1 fs0 fc0 sc0 ls0 ws0">odpowiedzia<span class="ff5">lnością. Grupa kontrolowana jest przez Dariusza Olczyka za pośrednictwem spółki </span>Halit Sp. z o.o.  </div><div class="t m0 x1 h2 y62a ff5 fs0 fc0 sc0 ls0 ws0">Kluczowi <span class="_ _d"></span>managerowie <span class="_ _c"></span>są <span class="_ _c"></span>w<span class="_ _2"></span>spólnikami <span class="_ _2"></span>spółek <span class="_ _d"></span>operacyjnych <span class="_ _c"></span>z <span class="_ _d"></span>prawem <span class="_ _d"></span>do <span class="_ _c"></span>dywidendy <span class="_ _d"></span>w <span class="_ _c"></span>łącz<span class="_ _2"></span>nej <span class="_ _2"></span>wysoko<span class="_ _2"></span>ści <span class="_ _c"></span>obecnie <span class="_ _c"></span>w<span class="_ _2"></span>ynoszącej <span class="_ _c"></span>3,75% <span class="_ _d"></span>ja<span class="_ _2"></span><span class="ff1 ls28">k </span></div><div class="t m0 x1 h2 y62b ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff5">również <span class="_ _e"> </span>są <span class="_ _f"> </span>uczestnikami <span class="_ _e"> </span>f<span class="_ _2"></span>unduszu <span class="_ _e"> </span>Lo<span class="_ _2"></span>kum <span class="_ _e"></span>Deweloper <span class="_ _e"> </span>Fundusz <span class="_ _f"> </span>Inwestycyjny <span class="_ _f"> </span>Zamknięty, <span class="_ _f"> </span>gdzie <span class="_ _e"> </span>u<span class="_ _2"></span>zyskali <span class="_ _e"> </span>prawo <span class="_ _f"> </span>do <span class="_ _f"> </span>otrzymywania <span class="_ _e"> </span>wypłat </span></div><div class="t m0 x1 h2 y62c ff5 fs0 fc0 sc0 ls0 ws0">przychodów ze zbycia lokat wchodzących w skład portfela inwes<span class="_ _1"></span>tycyjnego Funduszu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y62d ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>związku <span class="_ _2"></span>z <span class="_ _c"></span>przyjętą <span class="_ _c"></span>przez <span class="_ _c"></span>Grupę <span class="_ _2"></span>Lokum <span class="_ _c"></span>Deweloper <span class="_ _2"></span>strategią <span class="_ _c"></span>realizacji <span class="_ _c"></span>projektów <span class="_ _c"></span>deweloperskich <span class="_ _2"></span>przez <span class="_ _c"></span>odrębne <span class="_ _c"></span>podmioty <span class="_ _c"></span>zależne<span class="_ _2"></span><span class="ff1">, <span class="_ _c"></span></span>duża </div><div class="t m0 x1 h2 y62e ff5 fs0 fc0 sc0 ls0 ws0">część realizowanych przez Lokum Dewelope<span class="_ _1"></span>r S.A. transakcji realizowana jest z podmiotami powiązanymi.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y62f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y630 ff5 fs0 fc0 sc0 ls0 ws0">Podsumowanie transakcji z jednostkami powiązanymi w 20<span class="ff1">24 </span>roku przedstawiają poniższe tabele<span class="ff1">: </span></div><div class="t m0 x1 hb y631 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y632 w4f h30"><div class="t m0 xc hf yb5 ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c x86 y632 w50 h30"><div class="t m0 x1d hf y633 ff7 fs1 fc3 sc0 ls0 ws0">Przychody ze </div><div class="t m0 x73 hf y634 ff6 fs1 fc3 sc0 ls0 ws0">sprzedaży<span class="ff7"> </span></div></div><div class="c x87 y632 w51 h30"><div class="t m0 xe hf y3d9 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe pr<span class="_ _1"></span>zychody </div><div class="t m0 x54 hf y50a ff7 fs1 fc3 sc0 ls0 ws0">operacyjne i </div><div class="t m0 x40 hf y3da ff7 fs1 fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x9 y632 w52 h30"><div class="t m0 x52 hf y3d9 ff6 fs1 fc3 sc0 ls0 ws0">Zakupy usług, </div><div class="t m0 x4f hf y50a ff6 fs1 fc3 sc0 ls0 ws0">towarów i środków </div><div class="t m0 x31 hf y3da ff6 fs1 fc3 sc0 ls0 ws0">trwałych<span class="ff7"> </span></div></div><div class="c x88 y632 w50 h30"><div class="t m0 x19 hf y3d9 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe kos<span class="_ _1"></span>zty </div><div class="t m0 x54 hf y50a ff7 fs1 fc3 sc0 ls0 ws0">operacyjne i </div><div class="t m0 x40 hf y3da ff7 fs1 fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x1 y635 w53 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Jednostki zal<span class="_ _1"></span>eżne<span class="ff1"> </span></div></div><div class="c x86 y635 w50 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">29 815 </div></div><div class="c x87 y635 w51 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9 609 </div></div><div class="c x9 y635 w52 h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">72<span class="ls0"> </span></div></div><div class="c x88 y635 w50 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 410 </div></div><div class="c x1 y636 w53 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe jednost<span class="_ _1"></span>ki powiązane<span class="ff1"> </span></div></div><div class="c x86 y636 w50 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 035 </div></div><div class="c x87 y636 w51 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x9 y636 w52 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y636 w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y637 w54 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x86 y637 w55 h13"><div class="t m0 xa hf y5b ff7 fs1 fc0 sc0 ls0 ws0">30 850 </div></div><div class="c x87 y637 w56 h13"><div class="t m0 xb hf y5b ff7 fs1 fc0 sc0 ls0 ws0">9 609 </div></div><div class="c x9 y637 w57 h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">72<span class="ls0"> </span></div></div><div class="c x88 y637 w55 h13"><div class="t m0 xb hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4 410 </div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">53<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb y638 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y639 w4f h30"><div class="t m0 xc hf y63a ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c x86 y639 w50 h30"><div class="t m0 x27 hf y50a ff6 fs1 fc3 sc0 ls0 ws0">Udzielone po<span class="_ _1"></span>życzki<span class="ff7"> </span></div></div><div class="c x87 y639 w51 h30"><div class="t m0 x17 hf y633 ff6 fs1 fc3 sc0 ls0 ws0">Należności handl<span class="_ _1"></span>owe   </div><div class="t m0 x3e hf y63b ff6 fs1 fc3 sc0 ls0 ws0">i pozostałe nale<span class="_ _1"></span>żności<span class="ff7"> </span></div></div><div class="c x9 y639 w52 h30"><div class="t m0 xe hf y633 ff7 fs1 fc3 sc0 ls0 ws0">Otrzymane <span class="ff6">pożyczki, </span></div><div class="t m0 x3e hf y63b ff7 fs1 fc3 sc0 ls0 ws0">wyemitowane wek<span class="_ _1"></span>sle </div></div><div class="c x88 y639 w50 h30"><div class="t m0 x52 hf y63c ff6 fs1 fc3 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x17 hf y50a ff6 fs1 fc3 sc0 ls0 ws0">handlowe i pozosta<span class="_ _1"></span>łe </div><div class="t m0 x52 hf y3da ff6 fs1 fc3 sc0 ls0 ws0">zobowiązania<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x1 y63d w53 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Jednostki zal<span class="_ _1"></span>eżne<span class="ff1"> </span></div></div><div class="c x86 y63d w50 h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c x87 y63d w51 h13"><div class="t m0 xb h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">8 517 </div></div><div class="c x9 y63d w52 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">74 199 </div></div><div class="c x88 y63d w50 h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 004 </div></div><div class="c x1 y63e w53 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Pozostałe jednost<span class="_ _1"></span>ki powiązane<span class="ff1"> </span></div></div><div class="c x86 y63e w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y63e w51 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">280<span class="ls0"> </span></div></div><div class="c x9 y63e w52 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y63e w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y63f w54 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x86 y63f w55 h13"><div class="t m0 x21 hf y58 ff7 fs1 fc0 sc0 ls0 ws0">122 437 </div></div><div class="c x87 y63f w56 h13"><div class="t m0 xb hf y58 ff7 fs1 fc0 sc0 ls0 ws0">8 797 </div></div><div class="c x9 y63f w57 h13"><div class="t m0 xa hf y58 ff7 fs1 fc0 sc0 ls0 ws0">74 199 </div></div><div class="c x88 y63f w55 h13"><div class="t m0 xa hf y58 ff7 fs1 fc0 sc0 ls0 ws0">10 004 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y640 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y641 ff5 fs0 fc0 sc0 ls0 ws0">Kluczowy personel kierowniczy Spółki stanowią członkowie zarządu oraz rady nadzorczej Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h2 y642 ff5 fs0 fc0 sc0 ls0 ws0">Podsumowanie transakcji z kluczowym personelem kierowniczym Spółki w 202<span class="ff1">4 </span>przedstawia poniższ<span class="ff1">a tabele: </span></div><div class="t m0 x1 hb y643 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y644 w4f h31"><div class="t m0 xc hf y63a ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c x86 y644 w50 h31"><div class="t m0 x1d hf y645 ff7 fs1 fc3 sc0 ls0 ws0">Przychody ze </div><div class="t m0 x73 hf y63b ff6 fs1 fc3 sc0 ls0 ws0">sprzedaży<span class="ff7"> </span></div></div><div class="c x87 y644 w51 h31"><div class="t m0 xe hf y646 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe pr<span class="_ _1"></span>zychody </div><div class="t m0 x54 hf y50a ff7 fs1 fc3 sc0 ls0 ws0">operacyjne i </div><div class="t m0 x40 hf y3da ff7 fs1 fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x9 y644 w52 h31"><div class="t m0 x52 hf y646 ff6 fs1 fc3 sc0 ls0 ws0">Zakupy usług, </div><div class="t m0 x4f hf y50a ff6 fs1 fc3 sc0 ls0 ws0">towarów i środków </div><div class="t m0 x31 hf y3da ff6 fs1 fc3 sc0 ls0 ws0">trwałych<span class="ff7"> </span></div></div><div class="c x88 y644 w50 h31"><div class="t m0 x19 hf y646 ff6 fs1 fc3 sc0 ls0 ws0">Pozostałe kos<span class="_ _1"></span>zty </div><div class="t m0 x54 hf y50a ff7 fs1 fc3 sc0 ls0 ws0">operacyjne i </div><div class="t m0 x40 hf y3da ff7 fs1 fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x1 y647 w53 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Kluczowy perso<span class="_ _1"></span>nel kierownic<span class="_ _1"></span>zy </div></div><div class="c x86 y647 w50 h13"><div class="t m0 x72 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x87 y647 w51 h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">106<span class="ls0"> </span></div></div><div class="c x9 y647 w52 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y647 w50 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y648 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y609 ff5 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _16"> </span>dzień <span class="_ _16"> </span>31 <span class="_ _16"> </span>grudnia <span class="_ _16"> </span>2024 <span class="_ _16"> </span>rok<span class="_ _2"></span>u <span class="_ _16"> </span>Spółka <span class="_ _16"> </span>nie <span class="_ _16"> </span>posiadała <span class="_ _16"> </span>nierozliczo<span class="_ _2"></span>nych  sald <span class="_ _16"> </span>należności, <span class="_ _16"> </span>w<span class="_ _2"></span> <span class="_ _16"> </span>tym <span class="_ _16"> </span>zobowiązań <span class="_ _16"> </span>z <span class="_ _16"> </span>kluczowym <span class="_ _16"> </span>personelem </div><div class="t m0 x1 h2 y441 ff5 fs0 fc0 sc0 ls0 ws0">kierowniczym Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h2 y649 ff5 fs0 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _19"> </span>informacje <span class="_ _1f"> </span>o <span class="_ _1f"> </span><span class="ff1">wynagrodzeniu <span class="_ _1f"> </span>kluczowego <span class="_ _19"> </span>personelu, <span class="_ _1f"> </span>w <span class="_ _19"> </span>o<span class="_ _2"></span>kresie <span class="_ _1f"> </span></span>objętym <span class="_ _1f"> </span>jednostkowym <span class="_ _1f"> </span>sprawozdaniem <span class="_ _19"> </span>finansowym, </div><div class="t m0 x1 h2 y5c7 ff5 fs0 fc0 sc0 ls0 ws0">przedstawiono w nocie 44. Informacje na temat programu motywacyjnego zostały ujawnione w no<span class="_ _1"></span>cie 45.<span class="_ _2"></span><span class="ff9 fs1"> </span></div><div class="t m0 x1 h2 y5c8 ff5 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _19"> </span>Ka<span class="_ _2"></span>pitałowa <span class="_ _1f"> </span>nie <span class="_ _19"> </span>u<span class="_ _2"></span>dzieliła <span class="_ _1f"> </span>kluczowemu <span class="_ _1f"> </span>personelowi <span class="_ _1f"> </span>kierowniczemu <span class="_ _1f"> </span>żadnych <span class="_ _1f"> </span>pożyczek <span class="_ _1f"> </span>w <span class="_ _1f"> </span>okresie <span class="_ _1f"> </span>objętym<span class="_ _2"></span><span class="ff1"> <span class="_ _17"> </span>skonsolidowanym </span></div><div class="t m0 x1 h2 y64a ff1 fs0 fc0 sc0 ls0 ws0">sprawozdaniem </div><div class="t m0 x1 h2 y64b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b0 ff5 fs0 fc0 sc0 ls0 ws0">Zestawienie <span class="_ _d"></span>stanu <span class="_ _d"></span>posiadania <span class="_ _e"></span>akcji <span class="_ _e"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _e"></span>S.A. <span class="_ _d"></span>lub <span class="_ _e"> </span>uprawnień <span class="_ _d"></span>do <span class="_ _e"> </span>nich <span class="_ _e"></span>(opcji) <span class="_ _d"></span>przez <span class="_ _e"></span>osoby <span class="_ _d"></span>zarządzając<span class="_ _2"></span>e <span class="_ _d"></span>i <span class="_ _d"></span>nadzorujące  <span class="ff1">Lokum </span></div><div class="t m0 x1 h2 y1b1 ff1 fs0 fc0 sc0 ls0 ws0">Deweloper <span class="_ _1"></span>S.A. <span class="ff5">na dzień <span class="_ _1"></span>zatwierdzenia <span class="ff1">do publikacji <span class="_ _1"></span><span class="ff5">przez zarząd Sp<span class="_ _1"></span>ółki niniejs<span class="_ _1"></span>zego sprawozdania finansowego<span class="ff1"> </span>przedstawia poniższa <span class="_ _1"></span>tabela.<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 hb y64c ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y3bc wae h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c xcc y3bc wa h13"><div class="t m0 x66 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Akcje </div></div><div class="c x78 y3bc wa h13"><div class="t m0 xb5 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Opcje na akcje </div></div><div class="c x79 y3bc w10 h13"><div class="t m0 x2e hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y64d wae h14"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zarząd<span class="ff7"> </span></div></div><div class="c xcc y64d wa h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y64d wa h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y64d wa h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y64e wae h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Bartosz Kuźniar<span class="ff1"> </span></div></div><div class="c xcc y64e wa h13"><div class="t m0 xa h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2 982 990 </div></div><div class="c x78 y64e wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y64e wa h13"><div class="t m0 xa hf y5b ff7 fs1 fc0 sc0 ls0 ws0">2 982 990 </div></div><div class="c x1 y64f wae h13"><div class="t m0 x90 h17 y58 ff8 fs1 fc0 sc0 ls0 ws0">pośredni<span class="_ _1"></span>o Kuźniar Fundacja<span class="_ _1"></span> Rodzinna<span class="ff9"> </span></div></div><div class="c xcc y64f wa h13"><div class="t m0 xa h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">2 982 990 </div></div><div class="c x78 y64f wa h13"><div class="t m0 xc h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y64f wa h13"><div class="t m0 xa hf y58 ff7 fs1 fc0 sc0 ls0 ws0">2 982 990 </div></div><div class="c x1 y650 wae h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Tomasz Dotkuś<span class="ff1"> </span></div></div><div class="c xcc y650 wa h13"><div class="t m0 x18 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">4 000 </div></div><div class="c x78 y650 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y650 wa h13"><div class="t m0 x18 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4 000 </div></div><div class="c x1 y651 wae h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Rada nadzorcza </div></div><div class="c xcc y651 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x78 y651 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y651 wa h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5ed wae h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Jan Olczyk </div></div><div class="c xcc y5ed wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">13 350 </div></div><div class="c x78 y5ed wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y5ed wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">13 350 </div></div><div class="c x1 y652 wae h13"><div class="t m0 x1e h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Arkadiusz Król<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xcc y652 wa h13"><div class="t m0 x15 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">27 733 </div></div><div class="c x78 y652 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y652 wa h13"><div class="t m0 x15 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">27 733 </div></div><div class="c x1 y653 wae h13"><div class="t m0 x1e h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dariusz Olc<span class="_ _1"></span>zyk: </div></div><div class="c xcc y653 wa h13"><div class="t m0 x21 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">12 844 690 </div></div><div class="c x78 y653 wa h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y653 wa h13"><div class="t m0 x21 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">12 844 690 </div></div><div class="c x1 y654 wae h13"><div class="t m0 x90 h17 y58 ff8 fs1 fc0 sc0 ls0 ws0">bezpośredni<span class="_ _1"></span>o<span class="ff9"> </span></div></div><div class="c xcc y654 wa h13"><div class="t m0 x15 h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">84 690 </div></div><div class="c x78 y654 wa h13"><div class="t m0 xc h17 y58 ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y654 wa h13"><div class="t m0 x15 h24 y58 ffd fs1 fc0 sc0 ls0 ws0">84 690 </div></div><div class="c x1 y655 wae h13"><div class="t m0 x90 h17 y5b ff8 fs1 fc0 sc0 ls0 ws0">pośredni<span class="_ _1"></span>o Halit Sp. z o.o.<span class="ff9"> </span></div></div><div class="c xcc y655 wa h13"><div class="t m0 x21 h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">12 760 000 </div></div><div class="c x78 y655 wa h13"><div class="t m0 xc h17 y5b ff9 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x79 y655 wa h13"><div class="t m0 x21 h24 y5b ffd fs1 fc0 sc0 ls0 ws0">12 760 000 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y656 ff8 fs1 fc0 sc0 ls0 ws0">* <span class="_ _2"></span>Lokum <span class="_ _2"></span>Deweloper <span class="_ _2"></span>S.A. <span class="_ _2"></span>jest <span class="_ _2"></span>bezpośrednio kontrolowana <span class="_ _2"></span>przez<span class="_ _2"></span><span class="ff9"> <span class="_ _2"></span>Halit <span class="_ _2"></span>sp. <span class="_ _2"></span>z <span class="_ _2"></span>o.o. <span class="_ _c"></span></span>z <span class="_ _2"></span>siedzibą <span class="_ _2"></span>we <span class="_ _2"></span>Wrocławiu, <span class="_ _2"></span>a <span class="_ _2"></span>pośrednio <span class="_ _2"></span>przez <span class="_ _c"></span><span class="ff9">pana <span class="_ _2"></span>Dariu<span class="_ _1"></span>sza <span class="_ _2"></span>Olczyka <span class="_ _c"></span><span class="ff8">będącego<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h17 y657 ff8 fs1 fc0 sc0 ls0 ws0">przewodniczącym rad<span class="_ _1"></span>y nadzorczej Sp<span class="_ _1"></span>ółki<span class="ff9"> </span></div><div class="t m0 x1 h17 y307 ff9 fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">54<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Wynagrodzenie kadry kierowniczej Spółki<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">Wynagrodzenie członków <span class="ff1">z</span>arządu i <span class="ff1">rady nadzorczej jednostki d</span>ominującej przedstawia poniższa <span class="ff1">tabela: </span></div><div class="t m0 x1 h2 y28c ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y658 w8b h20"><div class="t m0 xc h32 y659 ffa fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcd y658 waf h20"><div class="t m0 xc hf y89 ff7 fs1 fc3 sc0 ls0 ws0">  </div></div><div class="c xa7 y658 w88 h20"><div class="t m0 x29 hf yb2 ff7 fs1 fc3 sc0 ls0 ws0">wynagrodzenie <span class="_ _1"></span>za rok </div><div class="t m0 x2e hf y89 ff6 fs1 fc3 sc0 ls0 ws0">zakończony <span class="ff7"> </span></div><div class="t m0 x2f hf y8a ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xa8 y658 w8c h20"><div class="t m0 x51 hf yb2 ff6 fs1 fc3 sc0 ls0 ws0">inne świadczenia z<span class="_ _1"></span>a rok </div><div class="t m0 x2e hf y89 ff6 fs1 fc3 sc0 ls0 ws0">zakończony<span class="ff7"> </span></div><div class="t m0 x31 hf y8a ff7 fs1 fc3 sc0 ls0 ws0"> 31 grudnia 2024<span class="_ _1"></span> </div></div><div class="c x1 y65a w88 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Zarząd<span class="ff7"> </span></div></div><div class="c xcd y65a w87 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y65a w88 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y65a w8c h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y65b w88 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Bartosz Kuźniar<span class="ff1"> </span></div></div><div class="c xcd y65b w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">prezes zarządu<span class="ff1"> </span></div></div><div class="c xa7 y65b w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">52<span class="ls0"> </span></div></div><div class="c xa8 y65b w8c h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c x1 y65c w88 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Tomasz Dotkuś<span class="ff1"> </span></div></div><div class="c xcd y65c w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wiceprezes zarządu <span class="_ _1"></span>ds. finansowyc<span class="_ _1"></span>h<span class="ff1"> </span></div></div><div class="c xa7 y65c w88 h13"><div class="t m0 x47 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">358<span class="ls0"> </span></div></div><div class="c xa8 y65c w8c h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c x1 y65d w8b h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xcd y65d w8a h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y65d w8b h13"><div class="t m0 x47 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">410<span class="ls0"> </span></div></div><div class="c xa8 y65d w89 h13"><div class="t m0 xa9 hf y5b ff7 fs1 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x1 y3b2 w88 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Rada nadzorcza </div></div><div class="c xcd y3b2 w87 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y3b2 w88 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa8 y3b2 w8c h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5a8 w88 h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Dariusz Olc<span class="_ _1"></span>zyk </div></div><div class="c xcd y5a8 w87 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">przewodniczący r<span class="_ _1"></span>ady nadzorczej<span class="ff1"> </span></div></div><div class="c xa7 y5a8 w88 h14"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">43<span class="ls0"> </span></div></div><div class="c xa8 y5a8 w8c h14"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y65e w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Jan Olczyk </div></div><div class="c xcd y65e w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">wiceprzewodni<span class="_ _1"></span>czący rady nadzor<span class="_ _1"></span>czej<span class="ff1"> </span></div></div><div class="c xa7 y65e w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">35<span class="ls0"> </span></div></div><div class="c xa8 y65e w8c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y65f w88 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Arkadiusz Król<span class="ff1"> </span></div></div><div class="c xcd y65f w87 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">sekret<span class="_ _1"></span>arz rady nadzorczej </div></div><div class="c xa7 y65f w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">31<span class="ls0"> </span></div></div><div class="c xa8 y65f w8c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y660 w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Bartosz Krzesi<span class="_ _1"></span>ak </div></div><div class="c xcd y660 w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">członek rady n<span class="_ _1"></span>adzorczej<span class="ff1"> </span></div></div><div class="c xa7 y660 w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">37<span class="ls0"> </span></div></div><div class="c xa8 y660 w8c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y661 w88 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Emilia Sawicka </div></div><div class="c xcd y661 w87 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">członek rady n<span class="_ _1"></span>adzorczej<span class="ff1"> </span></div></div><div class="c xa7 y661 w88 h13"><div class="t m0 xa9 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">39<span class="ls0"> </span></div></div><div class="c xa8 y661 w8c h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y662 w8b h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xcd y662 w8a h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y662 w8b h13"><div class="t m0 x47 hf y58 ff7 fs1 fc0 sc0 ls7 ws0">185<span class="ls0"> </span></div></div><div class="c xa8 y662 w89 h13"><div class="t m0 xaa hf y58 ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y663 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y2b4 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Program motywacyjny </span></div><div class="t m0 x1 h2 y269 ff5 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"></span>dniu <span class="_ _2"></span>5 <span class="_ _c"></span>lipca <span class="_ _c"></span>2022 <span class="_ _c"></span>roku <span class="_ _c"></span>dotychczasowy <span class="_ _c"></span>znaczący <span class="_ _2"></span>akcj<span class="_ _2"></span>onariusz <span class="_ _2"></span>Spółki <span class="_ _2"></span>tj. <span class="_ _c"></span>spółka <span class="_ _c"></span>H<span class="_ _2"></span>alit <span class="_ _c"></span>S.à <span class="_ _c"></span>r.l<span class="ff1">. <span class="_ _c"></span></span>zwarł <span class="_ _c"></span>ze <span class="_ _2"></span>Spółką <span class="_ _c"></span>umowę <span class="_ _c"></span>darowizny <span class="_ _c"></span>2<span class="_ _2"></span><span class="ff1"> 200 <span class="ls8">000 </span></span></div><div class="t m0 x1 h2 y664 ff5 fs0 fc0 sc0 ls0 ws0">akcji <span class="_ _c"></span>L<span class="_ _2"></span>okum <span class="_ _c"></span>Deweloper <span class="_ _c"></span>S.A. <span class="_ _d"></span>Umowa <span class="_ _d"></span>darowizny <span class="_ _c"></span>została <span class="_ _d"></span>zawarta <span class="_ _c"></span>w <span class="_ _d"></span>celu <span class="_ _c"></span>realizacji <span class="_ _d"></span>nierozwadniającego <span class="_ _c"></span>programu <span class="_ _d"></span>motywacyjnego <span class="_ _c"></span>Emiten<span class="_ _c"></span><span class="ff1">ta </span></div><div class="t m0 x1 h2 y665 ff5 fs0 fc0 sc0 ls0 ws0">(&quot;program motywacyjny&quot;). Akcje w ramach darowizny zostały przenie<span class="_ _1"></span>sione na Spółkę nieodpłatnie. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ye6 ff5 fs0 fc0 sc0 ls0 ws0">W dniu<span class="_ _1"></span> 5 lipca 2022 <span class="_ _1"></span>roku S<span class="_ _1"></span>półka, w celu <span class="_ _1"></span>realizacji nierozwadni<span class="_ _1"></span>ającego programu motywacyjnego zawarła u<span class="_ _1"></span>mowę o uczes<span class="_ _1"></span>tnictwo z p<span class="_ _2"></span><span class="ff1">re<span class="_ _1"></span>zesem </span></div><div class="t m0 x1 h2 y26b ff5 fs0 fc0 sc0 ls0 ws0">zarządu <span class="_ _f"> </span>Bartoszem <span class="_ _f"> </span>Kuźniarem. <span class="_ _f"> </span>W <span class="_ _f"> </span>ramach <span class="_ _f"> </span>umow<span class="_ _2"></span>y <span class="_ _e"> </span>o <span class="_ _15"> </span>uczestnictwo <span class="_ _f"> </span>prezesowi <span class="_ _e"> </span>z<span class="_ _2"></span>arządu <span class="_ _e"> </span>Bartoszowi <span class="_ _f"> </span>Kuźniarowi <span class="_ _f"> </span>zo<span class="_ _2"></span>stało <span class="_ _e"> </span>odpłatnie <span class="_ _f"> </span>wydane<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26c ff1 fs0 fc0 sc0 ls0 ws0">2 <span class="ls8">200</span> <span class="ff5">000 akcji Spółki, na warunkach określonych w umowie o uczestni<span class="_ _1"></span>ctwo i w oparciu o przyjęty regulamin programu motywacyjnego.<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y666 ff5 fs0 fc0 sc0 ls0 ws0">Celem <span class="_ _d"></span>programu <span class="_ _e"></span>motywacyjnego <span class="_ _e"></span>jest <span class="_ _d"></span>zwiększenie <span class="_ _d"></span>motywacji <span class="_ _e"> </span>członków <span class="_ _d"></span>z<span class="_ _2"></span>arządu <span class="_ _d"></span>oraz <span class="_ _e"></span>kluczowych <span class="_ _d"></span>pracowników <span class="_ _d"></span>i <span class="_ _e"></span>osób <span class="_ _e"></span>współpracujących,<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26e ff5 fs0 fc0 sc0 ls0 ws0">mając <span class="_ _d"></span>na <span class="_ _c"></span>względzie <span class="_ _c"></span>ich <span class="_ _d"></span>wkład <span class="_ _d"></span>w <span class="_ _c"></span>budowanie <span class="_ _d"></span>aktualnej <span class="_ _c"></span>wartości <span class="_ _d"></span>Lokum <span class="_ _d"></span>Deweloper <span class="_ _c"></span>oraz <span class="_ _d"></span>ograniczenie <span class="_ _c"></span>rotacji <span class="_ _d"></span>wykwalifikowanych <span class="_ _d"></span>człon<span class="_ _2"></span>ków </div><div class="t m0 x1 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0">k<span class="ff5">adry managerskiej wyższego stopnia poprzez silniejsze związanie ich ze Spółką.</span> </div><div class="t m0 x1 h2 y667 ff5 fs0 fc0 sc0 ls0 ws0">Osoba,  która <span class="_ _f"> </span>dobrowolnie <span class="_ _f"> </span>przystąpiła  do <span class="_ _f"> </span>programu  motywacyjnego <span class="_ _f"> </span>(osoba  uprawniona) <span class="_ _f"> </span>zobowiązana  jes<span class="_ _1"></span>t  d<span class="_ _1"></span>o  niezbywani<span class="_ _1"></span>a  wszy<span class="_ _1"></span>stkich </div><div class="t m0 x1 h2 y35d ff1 fs0 fc0 sc0 ls0 ws0">nabytych <span class="_ _c"></span>akcji <span class="_ _c"></span>w <span class="_ _d"></span>okresie <span class="_ _2"></span>2 <span class="_ _d"></span>lat <span class="_ _c"></span>od <span class="_ _d"></span>daty <span class="_ _c"></span>nabycia <span class="_ _c"></span>akcji <span class="_ _c"></span>w<span class="_ _2"></span> <span class="_ _c"></span>ramach <span class="_ _c"></span>programu <span class="_ _d"></span>motywacyjnego <span class="_ _d"></span><span class="ff5">–</span> <span class="_ _c"></span><span class="ff5">w <span class="_ _c"></span>pr<span class="_ _2"></span>zypadku <span class="_ _2"></span>prezesa <span class="_ _d"></span>zarządu, <span class="_ _c"></span>a <span class="_ _c"></span>w <span class="_ _d"></span>przypadku </span></div><div class="t m0 x1 h2 y668 ff1 fs0 fc0 sc0 ls0 ws0">i<span class="ff5">nnych <span class="_ _1"></span>osób <span class="_ _1"></span>uprawnionych w <span class="_ _6"></span>o<span class="_ _2"></span>kresie <span class="_ _1"></span>wskazanym <span class="_ _1"></span>przez radę <span class="_ _6"></span>na<span class="_ _2"></span>dzorczą S<span class="_ _1"></span>półki, tj. <span class="_ _1"></span>do <span class="_ _1"></span>nie <span class="_ _1"></span>podejmowania <span class="_ _1"></span>bez <span class="_ _1"></span>uprzedniej pise<span class="_ _1"></span>mnej zgod<span class="_ _2"></span>y Sp<span class="_ _1"></span>ółki </span></div><div class="t m0 x1 h2 y669 ff5 fs0 fc0 sc0 ls0 ws0">jakichkolwiek <span class="_ _2"></span>działań, <span class="_ _2"></span>które w<span class="_ _2"></span>ywrą <span class="_ _2"></span>skutek o <span class="_ _2"></span>charakt<span class="_ _2"></span>erze roz<span class="_ _2"></span>porządzającym. <span class="_ _2"></span>Dodatkowo <span class="_ _2"></span>nabycie <span class="_ _2"></span>akcji <span class="_ _2"></span>w <span class="_ _2"></span>ramach <span class="_ _2"></span>programu mo<span class="_ _2"></span>tywa<span class="_ _2"></span><span class="ff1">cyjnego </span></div><div class="t m0 x1 h2 y66a ff5 fs0 fc0 sc0 ls0 ws0">wymaga <span class="_ _2"></span>obligatoryjnie<span class="_ _1"></span> <span class="_ _2"></span>zgłoszenia w <span class="_ _2"></span>umowie o <span class="_ _2"></span>uczestnictwo w <span class="_ _2"></span>programie przez <span class="_ _2"></span>osobę uprawnioną <span class="_ _2"></span>gotowości do <span class="_ _2"></span>pozostawania w <span class="_ _2"></span>stosu<span class="_ _2"></span><span class="ff1">nku </span></div><div class="t m0 x1 h2 y66b ff5 fs0 fc0 sc0 ls0 ws0">służbowym <span class="_ _c"></span>w <span class="_ _d"></span>okresie <span class="_ _2"></span>15 <span class="_ _d"></span>lat <span class="_ _2"></span>o<span class="_ _2"></span>d <span class="_ _c"></span>daty <span class="_ _c"></span>nabycia <span class="_ _c"></span>akcji <span class="_ _c"></span>w <span class="_ _d"></span>ramach <span class="_ _c"></span>programu <span class="_ _c"></span>mo<span class="_ _2"></span>tywacyjnego <span class="_ _d"></span>–<span class="ff1"> <span class="_ _c"></span></span>w <span class="_ _c"></span>przypadku <span class="_ _c"></span>prezesa <span class="_ _c"></span>zarz<span class="_ _2"></span>ądu, <span class="_ _2"></span>a <span class="_ _d"></span>w <span class="_ _c"></span>sto<span class="_ _2"></span><span class="ff1">sunku <span class="_ _c"></span>do </span></div><div class="t m0 x1 h2 y66c ff5 fs0 fc0 sc0 ls0 ws0">pozostałych <span class="_ _2"></span>osób <span class="_ _c"></span>uprawnionych <span class="_ _2"></span>w <span class="_ _c"></span>okresie <span class="_ _2"></span>wskazanym <span class="_ _c"></span>przez <span class="_ _2"></span>radę<span class="_ _2"></span> <span class="_ _2"></span>nadzorczą <span class="_ _2"></span>Spółki, <span class="_ _c"></span>w <span class="_ _2"></span>żadnym <span class="_ _c"></span>wypadku <span class="_ _c"></span>nie <span class="_ _2"></span>krótszym <span class="_ _c"></span>jednak <span class="_ _2"></span>niż <span class="_ _c"></span>3 <span class="_ _c"></span>lat<span class="_ _c"></span><span class="ff1">a <span class="_ _c"></span>od </span></div><div class="t m0 x1 h2 y47 ff1 fs0 fc0 sc0 ls0 ws0">daty nabycia akcji w ramach programu motywacyjnego. </div><div class="t m0 x1 h2 y66d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y66e ff5 fs0 fc0 sc0 ls0 ws0">Przekazanie <span class="_ _d"></span>osobom <span class="_ _d"></span>uprawnionym <span class="_ _e"></span>akcji <span class="_ _d"></span>w <span class="_ _e"></span>trakcie <span class="_ _d"></span>pozostawania <span class="_ _d"></span>ich <span class="_ _e"></span>w <span class="_ _d"></span>stosunku <span class="_ _d"></span>służbowym, <span class="_ _e"></span>zostało <span class="_ _e"></span>rozpoznane <span class="_ _d"></span>zgodnie <span class="_ _d"></span>z <span class="_ _d"></span>M<span class="_ _2"></span>SSF <span class="_ _d"></span>2 <span class="_ _d"></span>jak<span class="_ _c"></span><span class="ff1 ls2d">o </span></div><div class="t m0 x1 h2 y258 ff5 fs0 fc0 sc0 ls0 ws0">niegotówkowy <span class="_ _d"></span>koszt <span class="_ _c"></span>wynagrodzeń <span class="_ _c"></span>w <span class="_ _d"></span>skonsolidowanym <span class="_ _c"></span>i <span class="_ _d"></span>jednostkowym <span class="_ _d"></span>rachunku <span class="_ _c"></span>wyników <span class="_ _d"></span>oraz <span class="_ _c"></span>w <span class="_ _d"></span>pozycji <span class="_ _d"></span>kapitał<span class="_ _1"></span>ów <span class="_ _d"></span>własnych, <span class="_ _c"></span>jako <span class="_ _d"></span>jego<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y259 ff1 fs0 fc0 sc0 ls14 ws0">zwi<span class="ff5 ls0">ększeni<span class="_ _1"></span>e <span class="_ _d"></span>w <span class="_ _e"></span>takiej <span class="_ _d"></span>samej <span class="_ _d"></span>wysokości, <span class="_ _e"></span>jak <span class="_ _d"></span>pozycja <span class="_ _d"></span>kosztów <span class="_ _d"></span>okresu. <span class="_ _d"></span>Wysokość <span class="_ _e"></span>kosztów <span class="_ _d"></span>programu <span class="_ _d"></span>motywacyjnego <span class="_ _d"></span>została <span class="_ _e"></span>wyliczona <span class="_ _d"></span>jako<span class="_ _2"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y66f ff5 fs0 fc0 sc0 ls0 ws0">iloczyn <span class="_ _e"> </span>ilości <span class="_ _f"> </span>akcji <span class="_ _e"> </span>przekazanych <span class="_ _f"> </span>w <span class="_ _f"> </span>ramach <span class="_ _e"> </span>programu <span class="_ _f"> </span>motywacyjnego <span class="_ _e"></span>i <span class="_ _e"> </span>kursu <span class="_ _f"> </span>zamknięcia <span class="_ _e"> </span>z <span class="_ _f"> </span>dnia <span class="_ _f"> </span>poprzedzającego <span class="_ _f"> </span>zawarcie <span class="_ _e"> </span>przez <span class="_ _f"> </span>os<span class="_ _2"></span>obę </div><div class="t m0 x1 h2 y670 ff1 fs0 fc0 sc0 ls0 ws0">u<span class="ff5">prawnioną <span class="_ _2"></span>umowy <span class="_ _2"></span>o <span class="_ _2"></span>uczestnictwo. <span class="_ _2"></span>Koszt <span class="_ _2"></span>dla <span class="_ _2"></span>Spółki <span class="_ _2"></span>i <span class="_ _2"></span>Gr<span class="_ _2"></span>upy Ka<span class="_ _2"></span>pitałowej <span class="_ _2"></span>został <span class="_ _2"></span>rozłożony <span class="_ _2"></span>liniowo <span class="_ _2"></span>na <span class="_ _2"></span>okres <span class="_ _2"></span>trwania <span class="_ _2"></span>programu, <span class="_ _2"></span>k<span class="_ _2"></span>tór<span class="_ _2"></span>y <span class="_ _2"></span>zo<span class="_ _2"></span>stał </span></div><div class="t m0 x1 h2 y25c ff1 fs0 fc0 sc0 ls0 ws0">zaproponowany przez akcjonariusza na lata od 2022 do 2037 roku. </div><div class="t m0 x1 h2 y671 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y545 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">55<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Informacje o zatrudnieniu </span></div><div class="t m0 x1 hb y326 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w9e h1d"><div class="t m0 xc hf y672 ff6 fs1 fc3 sc0 ls0 ws0">Przeciętne zatru<span class="_ _1"></span>dnienie<span class="ff7"> </span></div></div><div class="c xb7 y4a4 w98 h1d"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xb6 y4a4 w9c h1d"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf y100 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y4a5 w9d h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Pracownicy a<span class="_ _1"></span>dministracy<span class="_ _1"></span>jni<span class="_ _2"></span> </div></div><div class="c xb7 y4a5 w9a h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">84<span class="ls0"> </span></div></div><div class="c xb6 y4a5 w9c h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">86<span class="ls0"> </span></div></div><div class="c x1 y4a6 w9e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb7 y4a6 w9f h13"><div class="t m0 x3c hf y5b ff7 fs1 fc0 sc0 ls7 ws0">84<span class="ls0"> </span></div></div><div class="c xb6 y4a6 wa0 h13"><div class="t m0 x3c hf y5b ff7 fs1 fc0 sc0 ls7 ws0">86<span class="ls0"> </span></div></div><div class="c x1 y1cc w9e h13"><div class="t m0 xce hf y0 ff7 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xb7 y1cc w9f h13"><div class="t m0 xc h1b y0 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y1cc wa0 h13"><div class="t m0 xc h1b y0 ffa fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y46e w9e h1d"><div class="t m0 xc hf y101 ff6 fs1 fc3 sc0 ls0 ws0">Przeciętne zatru<span class="_ _1"></span>dnienie<span class="ff7"> </span></div></div><div class="c xb7 y46e w98 h1d"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xb6 y46e w9c h1d"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y90 w9d h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Liczba <span class="ff5">pracowni<span class="_ _1"></span>ków przyjęty<span class="_ _1"></span>ch<span class="ff1"> </span></span></div></div><div class="c xb7 y90 w9a h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">10<span class="ls0"> </span></div></div><div class="c xb6 y90 w9c h13"><div class="t m0 xb8 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">6 </div></div><div class="c x1 y673 w9d h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Liczba praco<span class="_ _1"></span>wników zwolniony<span class="_ _1"></span>ch<span class="ff1"> </span></div></div><div class="c xb7 y673 w9a h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c xb6 y673 w9c h13"><div class="t m0 x3c h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">12<span class="ls0"> </span></div></div><div class="c x1 y674 w9e h14"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb7 y674 w9f h14"><div class="t m0 x1a hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(1)<span class="ls0"> </span></div></div><div class="c xb6 y674 wa0 h14"><div class="t m0 x1a hf y5b ff7 fs1 fc0 sc0 ls1f ws0">(6)<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y675 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y23c ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Informacje o wynagrodzeniu firmy audytorskiej uprawnionej do badania sprawozdania finansowego<span class="_ _2"></span> </span></div><div class="t m0 x1 h2 y676 ff5 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _d"></span>nadzorcza <span class="_ _e"></span>Spółki, <span class="_ _d"></span>działając <span class="_ _d"></span>zgodnie <span class="_ _d"></span>z <span class="_ _e"></span>obowiązującymi <span class="_ _d"></span>przepisami <span class="_ _d"></span>i <span class="_ _e"></span>normami <span class="_ _d"></span>zawo<span class="_ _2"></span>dowymi, <span class="_ _d"></span>dokonała <span class="_ _d"></span>wyboru <span class="_ _d"></span>firmy <span class="_ _e"></span>audytorskiej<span class="_ _2"></span><span class="ff1"> <span class="_ _d"></span>do </span></div><div class="t m0 x1 h2 y677 ff5 fs0 fc0 sc0 ls0 ws0">badania sprawozdań <span class="_ _2"></span>finansowych. Firmą <span class="_ _2"></span>audytorską <span class="_ _2"></span>wybraną do <span class="_ _2"></span>badania sprawozdań <span class="_ _2"></span>finansowych Spółki <span class="_ _2"></span>jest spół<span class="_ _2"></span>ka PKF <span class="_ _2"></span>Consult sp.<span class="_ _c"></span><span class="ff1"> <span class="_ _2"></span>z o<span class="_ _2"></span>.o. </span></div><div class="t m0 x1 h2 y663 ff5 fs0 fc0 sc0 ls0 ws0">sp. <span class="_ _f"> </span>k. <span class="_ _f"> </span>z <span class="_ _f"> </span>s<span class="_ _2"></span>iedzibą <span class="_ _e"> </span>w  Wars<span class="_ _1"></span>zawie <span class="_ _f"> </span>przy <span class="_ _15"> </span>ul. <span class="_ _f"> </span>Orzyckiej <span class="_ _f"> </span>6 <span class="_ _f"> </span>lok. <span class="_ _15"> </span>1B, <span class="_ _f"> </span>wpisaną <span class="_ _f"> </span>na <span class="_ _f"> </span>l<span class="_ _2"></span>istę <span class="_ _f"> </span>firm <span class="_ _f"> </span>audytorskich <span class="_ _f"> </span>pro<span class="_ _2"></span>wadzoną <span class="_ _f"> </span>przez <span class="_ _f"> </span>Polską <span class="_ _f"> </span>Izbę<span class="_ _c"></span><span class="ff1"> <span class="_ _f"> </span></span>Bi<span class="_ _2"></span>egłych </div><div class="t m0 x1 h2 y4d1 ff5 fs0 fc0 sc0 ls0 ws0">Rewidentów pod nr 477, z którą<span class="ff1"> </span>zawarta została umowa o badanie i przegląd sprawozdań Lokum Deweloper S.A. za <span class="ff1">lata 2022-<span class="ls8">2025</span>. </span></div><div class="t m0 x1 h2 y678 ff5 fs0 fc0 sc0 ls0 ws0">Wynagrodzenie firmy audytorskiej z poszczególnych tytułów wynosi:<span class="ff1"> </span></div><div class="t m0 x1 hb y679 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y428 w9e h1c"><div class="t m0 xc hf yf1 ff6 fs1 fc3 sc0 ls0 ws0">Wynagrodzeni<span class="_ _1"></span>e wypłacone lub nale<span class="_ _1"></span>żne za rok obroto<span class="_ _1"></span>wy<span class="ff7"> </span></div></div><div class="c xb7 y428 w98 h1c"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xb6 y428 w9c h1c"><div class="t m0 xb5 hf yef ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 xb5 hf yf0 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x1 y67a w9d h28"><div class="t m0 xc h10 y67b ff1 fs1 fc0 sc0 ls0 ws0">za badanie ro<span class="_ _1"></span>cznego jednostk<span class="_ _1"></span>owego sprawozdania f<span class="_ _1"></span>inansowego </div><div class="t m0 xc h10 y67c ff1 fs1 fc0 sc0 ls0 ws0">i skonso<span class="_ _1"></span>lidowanego sprawozdania <span class="_ _1"></span>finansowego </div></div><div class="c xb7 y67a w9a h28"><div class="t m0 x3c h10 y67d ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c xb6 y67a w9c h28"><div class="t m0 x3c h10 y67d ff1 fs1 fc0 sc0 ls7 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y2b7 w9d h1c"><div class="t m0 xc h10 yef ff5 fs1 fc0 sc0 ls0 ws0">za przegląd <span class="ff1">sprawo<span class="_ _1"></span>zdania finanso<span class="_ _1"></span>wego i skonsolido<span class="_ _1"></span>wanego </span></div><div class="t m0 xc h10 yf0 ff1 fs1 fc0 sc0 ls0 ws0">sprawozdania f<span class="_ _1"></span>inansowego </div></div><div class="c xb7 y2b7 w9a h1c"><div class="t m0 x3c h10 yf1 ff1 fs1 fc0 sc0 ls7 ws0">52<span class="ls0"> </span></div></div><div class="c xb6 y2b7 w9c h1c"><div class="t m0 x3c h10 yf1 ff1 fs1 fc0 sc0 ls7 ws0">52<span class="ls0"> </span></div></div><div class="c x1 y2b8 w9e h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb7 y2b8 w9f h13"><div class="t m0 xbc hf y5b ff7 fs1 fc0 sc0 ls7 ws0">143<span class="ls0"> </span></div></div><div class="c xb6 y2b8 wa0 h13"><div class="t m0 xbc hf y5b ff7 fs1 fc0 sc0 ls7 ws0">143<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x36 h11 y33f ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff5">Zdarzenia następujące po zakończeniu okresu sprawozdawczego<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1bc ff1 fs0 fc0 sc0 ls0 ws0">Po <span class="_ _16"> </span>dniu <span class="_ _16"> </span>bila<span class="_ _2"></span>nsowym, <span class="_ _16"> </span>do <span class="_ _16"> </span>dnia <span class="_ _1d"> </span>zatwierdzenia <span class="_ _16"> </span>do <span class="_ _1d"> </span>publikacji <span class="_ _16"> </span><span class="ff5">niniejszego <span class="_ _1d"> </span>jednostkowego <span class="_ _16"> </span>sprawozdania <span class="_ _16"> </span>finansowego, <span class="_ _16"> </span>ni<span class="_ _2"></span>e  miał<span class="_ _2"></span>y <span class="_ _16"> </span>miejsca </span></div><div class="t m0 x1 h2 y67e ff5 fs0 fc0 sc0 ls0 ws0">wydarzenia, inne niż opisane w niniejszym jednostkowym sprawozd<span class="_ _1"></span>aniu finansowym.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y67f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y680 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x3 yf w5 h9" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABFIAAAYUCAIAAABCRrsFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeXxU5aH44TfJhCyEAMG4EcFWkbivVEVp0YpVC2Jb622toGDrj9uiiPbe9mq5Ltxa26vigtVqCxVbrlqrUqhWqZUWBBVR6wJhcUOgaCBAhCxklt8fB4dhEhBIlMXn+fBHcmbmzJkzA5/z5Zz3nZxUKhUAAHZWySVLc/feO8Ty7IptFk8kly/Prei649/ElTWhvj6nrCynuGhr3vEQws6w2exOYnYBALBDND42ee2lVxQM7F8ydkyLB8prLx3ZNH1m9GvewZUlP7021uvY9JHxqhP7Zj527fCRjZOm5PfpXTphXIjlRb+W3HFLwTkD0uuMFnaeNS23omu0hhBC1n1CCLXnXxg9b5f3Fra4zelf8w6uzD/xC8U/+mH6aD692izRk67cr0f65xBCw2/vXzfq+hBC51eez+1Slt7CaJOynist2qoWX+DG3pk9Z+3V1ybmVUW/5vfpXXLHmOgpmr+KwqGDC/qfFTv6qKgtt+Z50wsLBvZv9/WB+Scc32LPpOrq635+U8O4CeklueXlHX51R/p9bC5RNX91v/6Z++TT/0y2fj255eXtBpyZ/6U+sSOP2O5Xkaqrb3ru+aa/T18/+YlkdXXrt2pznxbZAwCwYyRX1qzp1z861Mvv07tp+szEvKo1X/9Wp6lT8ip7tni02jhpSm55eckdY7b1vFD9L+/JPBZMrqxJt9YWDmrzex/fNPP5xLyqxLyq9ZOf6Dh1SubRbXSHTR5TVBRFQuOkKU0vvlRQ0TWEsP6pv2540rfejh7eNPP5EEKs8qDMsooddOA2vaL47Dlrvv6tdPA0TZ/ZNH3mmn79O814OjNOojXHFyxqGDehYdyEvIMrOz01eSufN79P79yysviCRY2TpjROmpL12LSGe34TNU+0tsZJU5LV1Ymly7aQPev/MnXDD5P/XHjRoF3rc5t3cGXh+ee1O+3UNjlVlVNc1O7Uvu1O7dv+ulHJJUvX//VvDRMfSqcsu0n2VC1YWHlQD28PAHw2Nd4/MVldnXdwZem4u6MzM3U33tQ4aUrD/z3U/rpR2Y20ZGn0P/SlE8dvx/+sJ+ZVJarmp2tq/eQ/f+xD8nsfXzJ2TIgnGqc8Xnf9z5LV1fW335m5YRvu0PzA67hjGidNSa1eHf2a7qv4G3NjvY4N8URUerndum3Mpe9fsq3/Q7/26mtDCIVDB0enodJnfpqee77dqX2brzlRNb/2/CGJeVXJlTXpHbjl5y35xQ3RkX0UqFmP3Zg9EyaGjLNbJWPHRBewbUH0kKgJd6HsKRjYv2j4sBabvE3kVnQtvGhQ4UWDss7jsQ37cGvuVNeUXLymMetPPNkGg4Kqq1ckEsnGxsbq6hWNjY3pha+/PjeEkEgka2s/zPyhtvbDRCIZ3Wfjv4yNjdFjo/tEP0RLqqtXRH8SiWQikYwelbWS6OHRZmStLbpb+ofMW6OHZN0KALSJ6Ni35KfXRofLuRVdi3/8wxBC5uVSkVRd/ZqzvxlCKLnjlu0+6Gz4v4fSP9ffftfWPiyWV3DOgI5/+kO0Yam6+o9/xKGHhBDiL74UPhrBkt+n98Yly5eHEHLLy7dmAMzmJFfWRMfE7a8bFa0n1uvYou9fEkJY/8ikFh+SV9kzOje1NcmXfSjZpSx6bNP0Z5tvyYaKyzj1kVvRdQtnQhJV85PV1fl9eueWlzdNn7k1u3SHKxw6uPMrz5eMHfPJNc8mH6Fex3Z6anLnWdMKBvb3D0UbZ088mfr2o4sOu+e1zD+XPvluLDenlc/98COT7r53/I+uvnb2iy///Obbr77mp7W1H770yqvfH/EfT/71mdvG3l1TUzN+wu9raz+MfqiuXnHb2Luj0vj+iP+oWrDhctvZL7589TU/TSSS4yf8PoQw+ob/vfLHoy4YMuylV16d+ODDV13zPxMffHj+woXfGnTxVdf8z+gb/nfmcy9MffqZaCWJRHLyn//y9ruLH500+Rc33x6tbfjIH0Vrq6mpaWxsvHjYZbOeeyH9XMNH/qixsXH2iy/X1NQkEskrfzxq6tPP+CQBQBvacLj8+c9tPGTZe+9052Te88PvDktWVxcOHbx9gxai6khHS3TYvU0HlOmD+FRNzcbtr6lJLlm68c/KDTfl7rN3+OhKtqYXXwohFI+8LLe8PBotE1+wMISQdXVc8p13M1f18SVQXx9CyDu4cpNj5cqDQgjxBYs2u8NrakIIud32247njVabU9qheRFFm9Hw2/vTe2DLoivcCs47t3Dw+SGEpuee35k/pQUD+3eeNa39daM+/TFIuRVdS8aO6TxrWtYbTauy56bn/vXMu7WZS/Zqn/+b/p9vk6cvLe3w859eG0I4Z8BZ5ww467axd0984OHR1151842jX59b9eZb77w+t2rZ8uUhhPeWLLvqmv8Z9r0heXm5T/31byf3Pv7Jp55Or2dNbe2jkyaHEBa/t2RN7Yc33zh69LVX3XXPuBHDhx12SOWI4cP++MifLr7ogrvvuCWE0K1bxV//9vdFb73dvdt+C99887kX5nSrqHjuhTmlpR3SJ5HG3nVPunPOOqPfY5MfTz9Xx9LSKJBCCP987fWvnHbKHx+b7JMEAG0lfYS9ydFkLC+3vDyrLhonTYmuEyv+0Q+380iorKz4yhHpI+zotE/hhRdsRztlapo+c9WJfdN/6q4ZndlIyerqEE/EX34lSruoc5Ira5KL3wsh5J92auaq6m6+LXNV6eFAm4+QhSGErGE5OeXlIYSsK6OisElUzV93zehoN7b7Yp+tfN7Ghx9tfGxyw2/vX3VM72i1sSOPaL4xxT++MoSwbtT1q446fvXpA+pvHZuomr+FjY/O8uX3OSn/pBPD5k9P7fgD6PLyDvfdWzJ2zI6dbi63omunxx8rueMW/2i0QfY8t3TtDc8uy1p4/8AD9ihu7aCgRCL5pT4nlZaW3vDzm0MIt935qzkvv3LVj67sWNohusIthNCpU8fDDqmMBvm8u/i9bhVd57z8z0Qi+eDDj4UQZsx8Pn1d3DfOGTCvasHrc6s6dey4prY2hPD663M7lpamn66iouvatWvXrVu3eMnSin33DSH8+fEnvzt00K/H3X/oIZUvvfzPNbW17y1ZNuWJp0IIF37nW9H6QwiPTX58yZKl7y5+b/F7S6JVnTPgrNLSDvf9/oEQwsQHHp5XtWD16jXpU08AwKev7uc3bfdjC879Wgih7sabQzwRjezfwoD7LdXa2rWZh8UFA/un/8SOOyarkZLLl6+f/ESUdlHnJN96O7rULXM+gxBC3sGVmavK67rvx2zGR9f8f/xOu/m2VSf2Xd2vf8O4Cbnl5SV33JI5G8SWn7fu5tvWXnrFulHXJ6urc8vLO8+a1uIZj3an9u3ydlXHRx4oHDo4tWJl3c23re7XPz57Tovbk1yyNFpbbpey2NFHRVkb4omd7cOW36d3pxlPZ46S2pFieQXnDOj8yvPN25vsXbWF21bUxQdNejNr4VUn7XtC15LWP3E83nT3vePX1H743aGDVlSvHPGD/3fySSeEEC4c9O3b77znwYcfu/iiC7qUdX59btVtY+8+vtdxJ/c+fvi/X/Kjq68tKCg464x+/c88vedBPZ75+4wzTv9yCKGkffsRw4ddPOyy0tIO3zhnwMXDLuvebb/LfnBJ+um+cc6A62/43wcffuzfzj2ntLTDaad+afaLL1Ue1GNNbe3xXzh2zO133XDdT0IIP7/59v27d8uPxYZ9b8jrc6uW/mv5fhX7nv9v565cterpZ/4xZPD50dqG//slwy69YmXNqujW95Yue/Kpp83BAABtYuNk0JuOkt8wh2/RJuNeOj7ywJqvf6th3IT8L/XZviPR3IqueQdXJuZVrRt9QwghGgazTaJTJTklGw+QNjelQQghr8eBTdNnNr34UvpquvzjjgkhND07K7r4LXM+g7DtUxpEa8u+nq2lK9+i2dXyDjyg3Rn9mo9L2fLzdrjv3thBPZpefCmaTCJ9CWKLx+WxXsfGeh3bftRVDb+buG7U9Q33/a6kpbBc/9e/hRBy9ujS+NjkaPMS86riL7+yfRX6CSm+ckTR5cN3tr8yuV3KSieMWzf6huaD3/j47IknUxdPeev9dU2ZC0/pXvrDE/ZpkycuKCgYddV/bPglIxi67Vdx043Xp3+995e3Rj+ccPxxIYTMm6LgCSFEvRRC+MPE8dHy9E0hhBHDh4UQSks7ZD02uk+0/vSzNH/qo444LIRQXr5HVDXp54purezZI7r1mKOO8GECgLaVqq4OH2VPegawzBAqGNg/1uvYkjtuWXvpFet+eFUsYxbpvAMPCCEk33l3kz6Z2fJYkeIfX/nhhd+LDhnbnX7aNm1kesNyyrZqgEfs6KNCmFD/y3vCR9ezRRdKNT7+ZHSuozXzGaRlXc8WjSPKuvJtO+aI2/gqDuqRW9G1oKJr/S/vScyrapzy+MevKpbX7rRT1426vnHSlJJbb2o+z3jDxIeiLc/85pzGKY/vPNnT4b57d5aTPC3t3vbXjcr73P7RN0HRQhxu7obmQ3pCCL/p//nWz2QAALBlhUMHhxDqx969YZxPPNH48KOhpVE0IYSCcwYUDOyfrK5ee+nI9DVReUccFqKxIh8tic+es2GmhGanJtp9sU80cKhw6OBtqo747Dm1Q4dFAbaVD4zOxmwYD/PR9Wz5fTaMkMn+tp/tOLar6Bq9lsbHJkevPVVX3/jQwyGEzGvt2kp0ciyquGZ7J5E1EUJUXwUD+6ebJ32H9AR0nWdNi/50fOSBEEJ0KWB6hTvwM9nxkQd23uZJ/8W5aFC032ghDFtc2uKQnoe/0SMa0vPe6vplq7Jn8zj+c202hUU8kVxes27hkpoeFWV7l7WP5bXcZnWNTTW1DZtbSVlpYXFBftbCmtr6usb4xv/aKYiVlbbwL9SS6k0uiq0o79D8Plu5KgBgy5pmPr92+MjMJSVjxxR++7yGcROir8IsvnJEw4SJUbEUfndIiytp/4sbmmY+3zR9ZsPvJkZf9pJ/wvEhhGR1de3goe1OPy21ek00XD7zmDvjgCivw6/uSCxdlt/npK3f5viCRdGRem55edHwYVt+UcUfzfeVGV3p69nanX5adKVc1nwGUVE0/fVvWftnc7cWXnhBrNexRZf9+7pR16+99Iq6639WOPj8uptvizay4Lxzt/592fLzbmzO/metvfSKxLyq+Ow5WadlksuXrzqxb/TFptE+2fAmfjRjRP2tYxsmTIy+RDWaO7tgYP/0JAFRvyWrq6NvVYq+IKjDr+7YISd/Otx37051rd2WDu4/Ov/p35aPz54Wh/QMO2bP0z/fMbr10HvfyLq1+N13ft6/54VnHN6aTVlS/eEvJj43642l1avrMpeXdyo+8dCu3//aMZXdumQunzr7nRG3T93yOk8+vOLy83od13PDhXn3P/XGmIdeSN9a2b3LX/7335pvxsk/uD9zyUu/HtI8aS67beqM15akfx153hdGnHuczxMAbKtkdXU0fXPm4XVeZc9o0E4IITpqDyF0fOSBzR165hQXlU4cv7pf/3Wjrs8/4Qt5lT1zios6PvLA2quvbZo+M/2toAUD+5fcetPmDha3/rg2c5sLBvYvbjaFcfMXFX3vUJRY0dF85vVs0ff5hBCaz1iQmFeVdcVaZn5k3Zp/2qmxXscWXjQotXpN3c23Jaur083TceqUbTqRteXnzSzG4itH1N1829qrr+301KZz2xYVRV+/k16Qd3Bl4fnnRdMVhBCaXpidrK5O1dTkFHeNrnBr9/WBmSuImm39X6YWVfZMvvV2srq66dlZn35+FF85Yuc/z7NJi54zIPnOu+m/OGz4VyKV2uRbR+PJ1DceXph1edth5UX/GHxILDcnnkx9ccLc16s3OdUTW7OmdMH8EMJfbvq3rDLZSvFE8s5HX8oMkhYNOfOI/zj/+PQ5nEkzFn5s9kTOPqnHjcP6FhfkVy1eecYPH8y8ae7938s6KdR8teP/66unHN09a4MP/PbdmUu2+7UDwGdWqq4+czbqtI2TAscTyeXLm158KVZ5UN6BB25yliaeSC5fHoqKNpnzIBpms+nCVF1903PP5+27z9asIWtVzacnztzmnLKyFkIiWm3zF7X33ulnT66sCfX1mzz1R4/KvNuW98+GlWQd2GVsUqquPrl4cbxqQf5xx2S9kGjNLW//1j1v5nZu3PiWZnNOLlma/Nfy6Exa9q6OJxKLFkWzKWzY4ZmrTW/JRzsquWTpJz1hdONjk7POkxQM7L+52Sl2cmuHj8z+D4U7btnu0Vy7geyzPS0O6XngawdGQ3queua9rObJaVpf8taGU0OD/mfy3+/4TvNLy7asprb+Kz98MOsMT4vGP/HqlFmL7v/JgG0NjD89uzCEcPuIfgd27Zx109x3VqTPBUWenvNO1n0e/ceCrOxZtHRV5q/lnYo1DwBsq5ziopziLR7FxvKicfObu2mzvbTps7T8X/UtrWHLq9r6bd7yC28htFp61Jaf62O/IjOnuCivsmfzKdo+ds3b/LwftydzK7q2fIomlpfevM29d5lb8ul/SU5ueXn7X9ywi/79Krn1pvSFhYSsKQ3eqK5vPqTnN/0/361jQQjhqbfW3P3SB9k7dNGi3PiGIS7Vq+su+cUT2/T08UTy/NF/2prmSWueLltZPs+8/G4sL3fImZtMufbsa0tbbKQtL3l+7iZ76YLTD/NJAgDYzZROHN8mE+vtGLG89jfd4E1sIXvqmpLn/GFB1s3nHlz2zYPLQggr6uLn/jH76H/kseX5Gd/MFUKY8dqS+/7y2tY//U8nzKx6d2XWwuuG9nl49Ndm3Dlo/H99deR5XyjvVJy+6dGffmNzMxycfVKPdx76fvRnxp2DrhvaJ/OBIYRH/7EghPDV3gdkLnzi+U1GMWVNZrC55VNnv53561e+8DmfJACA3UnBwP4tnivbhbQ7tW/03VCEzIvcvv3ooqxv6dmrff49Z30uhBBPps5+aH7WIw8rLxrVt1vfzl8d8rM/Zy6/Ztz04w/Zd2su+qpavHL8E69mLqns3uXX/3lWeua0ivIOpxzd/XsDjvzx3dP+9OzC2y7r1+Kkas1VlHe48IzDu+1Vmrlts95YGkI4ZP89NtmGd1fWNTalL8ybM395iyucM395+qnjiWTmZAZhe09AAQCw02r7y9viicSiRfGqBfGXX0mtrAkhxBcsSn+ZUv5pp7Ywhq3Viq8blTXC57OePfe89EHzIT2PffOgzQ3pCSH86byesdycU47uPuTMI7LqZSsH+Tz49LysJZnNs/HdKsi/fUS/5jO5faw+R+yX+Wv16rqocE4+vCKzWzKH9zQf2JNePvDkDd+pmjWwZ8iZR2zuBBQAALui4itHtOHlbfHZc+rG3J45qV1aerq8dJzk9+ldPPKytpqwLrdLWTTVnvc0N4TwRnX9D59enHXDTV/udmh5UdjMkJ70d/iEEK4e3Luye5eswNiaQT6z5m4yrmbkeV/Ywsmc7ZgzIJaXm7Vh7WJ5IYSL+x+ZuTBzeE/mMJ6R532hxeVZA3uyrpoDAGBXV3jJxW0VPKtPH7Dm699qsXla1DR95pqvf2v16QPis+e0yTYUnPs1b2gIIVbbEB844dXcjG/eDCGc/PnOlxyzZwihtiF+3sTXs85lDO21b/QdPum6mDjq7CO///vM+/x9/gd3Tnn1B/03zB9Q15Qszt9kNfFEMmtUT5uPkKlavDLzKco7FUenZY48YM/Muz3x/JvRV+5kDeD5wdeOyZxTu2rxyii9sgb2HHXgXp/c27Nyvx4+owAAaV3eW/iJN8/QwW1wqieeqB9713afZknMq1rz9W8VDh3cftRVrbzsLbeia8HA/i51i5UWxk6oez9rsMr7i4vrvtGjuCC/OD/3hDVLsvpk7pol8dO6Z17Z9eKK9WuOPCpr1X2P33DI/od5Nb97bcUfz+0RXTIXWV6zLuv+3fYqzVrS4gQDe5e135qLympq63/56EuZS048dMOkh2WlRZXdu6RfVHp4T+bAnrNP6hHLy828HO75ucsqu3XJGthz8uEVrnADANidFH77vNY3T+3goVt/hmdzGsZNSCxcVHLHmI+dr3zLioYPkz2xEMLtI/plfXNO9eq6H9897fYR/aIzOcd8d3zmY6reXfnTCTOvGXJy9OuKuvgP/vJO1nqvOmnf6Bq5xWsaL57yVgjhpuf+9ePe+27Txp38g/ubL5xx56AWr4VbsKRm0oyFIYTVaxv+7+m5zSeI+/Kx+6d//vaXD7lm3PSNIffOiuN67pM5sCe6c79en0tHztTZb194xuFZA3uyrpfbFf8/AwCATK2dwK2NmifSNH3m2ktHlk4Y15pzPnmVPXPLyz/jb2tuCKGstOiuK7+SdcOfnl0YVURZadFtl/XLunX8E68+8/K7IYR4MnXxlLeypoA7pXvpD0/YJ7r1y7/fME7rhmeXvZExL8LeZe2z1llT29CaV1L17soRt08dcfvUa8ZNb948Jx9ekZ6TIIRw/CGbBFg0vCdzAM+xPffOutuM15bEE8msgT1Z6wEAYJdWOHRwK9dQP/autmqedPmsG93aaeUKB58ve0II4bie+2SO4I+MuH1qdJnZwJN7nH1S9iCT/7zrmZra+pue+1fzKeB+0//z6SngMovonD8sqGtKRj83n29gc7OotV55p+Ibh52SuaSyW5fMb/V54vk3My+oK+9UHJ1QypqZetHSVZkDe04+vOJjZ6sDAGAXUtD/rNY8PD57zicxbVrDuAmtnOGg3Rn9ZM8GP/jaMVkdEkL42tV/jCeSIYRbhn8569s/q1fXDb3pyRtmLM16SHqSt+ZTwL2/rmnGexvr4qCKTS5SvGbc9LrGTc4anX1Sj+hPa17hkDOPmHXX4ObXxV1w+mHpn6veXfnHv2/8YqL+Jx6YbrOTD69IL3/yhbczB/b06+VbSgEAdiuxo49qzcPXXn3tJ7RhrVxz3oEHftbf2Y0/tTSMp3p1XTSMJ5aX++hPv5E12OaVqmWF++Y0dO2aXjLsmD2jSd5W1MXP/WP2uJRTupeeuv/GeQsGn3FY5nVlIYRLfvHEPf95ZvoUyu0jNlRp1t1aVN6pOD1pQZfSoqN67NW1vOTz+3QqK215Io6TDu865qGNv2ZO2vbFo/bLbJt06mTeJ4QwoPeB/mkAANht5B93TGuG0MRnz0l/D0+bS8yris+es/3f5xPLa3f6abJng7LSovH/9dUhP/tz5sLxT7z6xaP2O+Xo7hXlHa4b2idzJoAQQvGypU2dOyeKi0MIe7XPv+GU/UII8WTq7IfmZz3TXu3z0xe/RY7ruU/WN4fOeG3Jly79/V1XfiXKlZra+skzF2VNGL05Jx7aNZ1JW2MLE09nznC9udE7ld27bC6oAADYFeVWdG3Nwz+5Uz2RujG3l068b7sf3oZfwLpLvrlZv59ydPchZx6RtXDIz/5cU1sfQrjwjMMzL/qKdJg/PyQSIYSnv1MZVc1Nz/3r9YzZCyL3Dzwg/Q2nac1DpXp13bmjHj3mu+P3P++Xx3x3/DXjpmdNrt1mwZeX2/yVhhDKOxVn9kzW8J60b3/5EP80AAAQSdXVf3KneiJN02eGeMKubpvsCSFcPbh31jCeEML5o/8UDfK55z/PzDrLkRtv6rBo4U1f7tatY0EI4bmla294dlnWw686ad8TupY0f67o/NKOevGZF7OlZY75Cc2G96SZww0AgLTEG3M/jWdZtMiubrPsiYbxZC2senflnY++FEJolx+rPSh7LvP82tqCD94PIayoiw+a9GbWren5rFt0ytHdZ9w5qPlsCs2Vdyq+7bJ+LX5pz/ZpMV1OOjz75GbzqQvKOxVXduvi0wMAQKTp2VmfwrPEqxbY1W2WPSGEivIOzb+rZ8xDL7w4/1+XPP72Bznt6vbNboNrxk1fUv1h8+/waT6kp8Wnm3LjN68b2mfLwTPrrsGZ373TesUF+c3P5Byy/x4fW0dZZ4QAAPiMSyx689PInpdfsau3T04qldrcbZfdNjVrCrUOJYWLDzw4lZ8fUqkOC+bn127yjT3t2xe+d/DhIWeTwnnq/MoWL2/bnCXVHy5cUvPqm9WrP2w4qsdePbuV7bnpYJvMe86Zvzz9a9fykuN67rOtrz9rJSGE5mUVTyT/PGuTz3GfIyrMZwAAQNra4SMbJ035pJ+lYGD/krFj7O02zp66xqYvXfr76tV1mQubSks/7FkZQshpaur4+uu58U3O7TSWla07YOO0zledtO+PexsDAwCA7JE9O1LuFm4rLsi//ycDshbm19YWvP9+CCGVn19+VGX2O1FT027liujnLQ/pAQCA3UZ8gckGdtnsCSFUduvSfMhN+8Xv5tXVhRCeHH5i8zmgS956K6epaWuG9AAAwO4hdpAvst+VsyeEcOEZhx92UPZJmw7z5/9+wOf2KI5dPbj3Pnt1bHZrVYvf0gMAAPDp29LYHgAAYGs0PjZ57aVXfNLP0n70fxdeNMje3g65dgEAAOwax+7d9rMTZA8AAOwYscqDPo1nOfIIu1r2AADAjpFX2TPv4MpP9sC9vDy3S5ldLXsAAGCHKTz/vE92/YPPt5NlDwAAtEp89pzWPLzdgK9+stlzycU78NXJHgAA2B0kli5LrqzZ/gPrLmUFA/t/QttWfOWInOKi7X54cmVNYuky2QMAAIT4P19tzcNLbr0pt7y87Q/Zy8tbe6qnda9L9gAAwO6j4dfjW/X4WF7pxPFtvlUd//SH1pzqaYPXJXsAAGC30TR9ZognWrOGvMqe7Uf/dxtuUof77s2t6NqqVcQTTdNnyh4AAGCDximPt3INhRcN6nDfvW2yMR0feaDdqX13+CuSPQAAsFup/+U9rV9Ju1P7dn7l+dZ8k09ueXnnWdNivY5t7abEE3XX/8zbKnsAAGCjxLyqNpnrOXBU5osAACAASURBVLdLWafHH2s/+r+3NX5yy8tL7ril8wvTW3ttW1Q9L7+SrK72tsbsAgAAyFQ35vbSife1xbF2XuFFgwovGpRcsrTx4UcbJkzcQoHklpcXDj4//6QTY0cfFWJ5bfVa1l59rTdU9gAAQLam6TOTS5a2ycmWDUlT0bXo8uFFlw8PISRX1oT6+uS/lieWLssp7RA7qEcIIRQV5XYpa/MXsv5v0xLzqryhsgcAAFpQO3RYp8cfa8OzLhsTqEtZFEJtMG5ni1J19et+eJW3csNutwsAACBLYl5Vw+8m7tIvoe7nNxnVI3sAAGBL1o26Prlk6a6abVXzG8ZN8CbKHgAA+Bhrzv5mK7+9dIdIrqypPX+It0/2AADAVvRDdXXt4KG7Vvmk6urX9Ovv8jbZAwAAW6tp+sxdqXziiQ+/O0zzyB4AANjm8lk3+oZdoHziidrBQ5umz/SWyR4AANhmDeMm1A4emqqr32m3MLmyZtUX+mge2QMAANuvafrM1Sd/eeec2y1RNd94HtkDAABtIFldverEvo2PTd6JtimeaPjt/as1j+wBAIA2tPbSK1afPmBnOO2TqJq/+qxz1o263psiewAAoK17Y17VqhP7rrtm9I4a7ZOqq193zejV/fon5lV5O2QPAAB8UhrGTajpeUT9rWM/zTM/qbr6+lvH1vQ8omHcBG+B7AEAgE9D3c23rTqx79rhI+Oz53yiTxSfPWft8JE1PY+ou/k2u31bxewCAABopcZJUxonTcktLy8cfH67M/rlHXhgiOW1frWpuvrEG3Mbpzy+fvITJi1ojZxUKmUvAABAfPachvt+11ZryzvwgHZn9Mur7Ll9D1//t2mJV19PLHqzrban8MILYr2OlT0AAAC7J2N7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAOAzkj3JZHJp9+4hJ+ftgw5qfuv69etf79075OREfxobG+1HAABgF8ueF849t+vixSGEzy1cmHXTjAkT2hUUHDZrVnpJQWHhtCuusCsBAIBdJntemTbthEcfffeAA9a1b59103OPPnryhRemcnJm3HdfTXX1qpUrZ4wbF0LoO2bMzAcftDcBAIBdI3vq77wzhNDhuecaioqyblr/5JMhhOkXX3zy4MFle+zRuazs5CFDZn3zmyGExDPP2JsAAMAukD3xePzYSZOeveCCsj32aH7vsn/+M4Rw7JgxmQsrbrwxhLBnxmVvAAAAO2/2zPjRj/KSyeN+/esW712yYkUIoX1JySYttNdeIYT9q6rsTQAAYGfPnn/86ld9b7llxqWXFhQUtHjvpsLCEMK6tWszF7Zv3/7DkpKC9evtTQAAYKfOnveXLfvisGEhhONGj97cvZf36hVCePP00zMXplKpxsJCuxIAANjZs6fqd78LIcw99tisa9gyJfbfP4RwxKxZM37722jJ/FdeWbXHHnusWGFXAgAAO6ecVCoVQojH4+8deuj6oqKer7ySvm1leXmXFStCKpVesm7dutnXXXfw/ffvtXx5tGRthw7/HDiw55NP7lFdnXlPAACAnSt7Zp911tFTpybXrWvXrt0Wsidt9apVjQ0NOTk5HTt3LigoWFtSksjP77hqlR0KAADspNkTcnKaYrFVZWWZt+2xYkVuMvnBnnvWduly4Ny5m1vFurVr23foMLdXr0NeeMEOBQAAdjax9E/58fieH3zQ/B57fvDBnh98kEgk8vLyWlzFa089dUIIK445xt4EAAB23uyZO3v2+k2npQ4hfH7gwNLa2leeeSY3FjtiM83z/rJlh114YQgh9qUvZS6vWbGiqH37oqIiuxgAANixPrrIrSXNx/a8v2zZXvvum/41mUy+esopR/3jH4v333+/t97KycmJlr9x/PGHvvDCi2eccdwTT9jFAADAjpW7Tfeed++9ydzcFXvu+eLpp3+w997Jdu2O+sc/VnXqtFdVVbp5Qgjl77wTQjjuL3+xfwEAgB0utoXbXh80KMTjmdeuderbd3pd3V5PPXXc1Knv7b//c9/5TuLII784cmRm84QQ5v3kJ8seeWR137597WAAAGBH29JFbgAAALuBXLsAAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB67AAAA2L3F7AKAbVKdk2Mn7BLKUylvlvcL7xfR+2UnONsDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAHZfOalUyl4AAAB2YzG7AGCbVOfk2AnQ5spTKX+54JP7+2UnuMgNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAACayUmlUvYCAACwG3O2BwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAmomFEJqm3WpHAADA7iq/7+Wf8T2Qk0qlfA4AAIDdmIvcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACgmVgIoWnarXYEAADsrvL7Xv4Z3wM5qVTK5wAAANiNucgNAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAACaiYUQmqbdakcAAMDuKr/v5Z/xPZCTSqV8DgAAgN2Yi9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAKCZWAihadqtdgQAAOyu8vte/hnfAzmpVMrnAAAA2I25yA0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAJqJhRCapt1qRwAAwO4qv+/ln/E9kJNKpXwOAACA3ZiL3AAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAADA7isWQmiadqsdAQAAu6v8vpd/xvdATiqV8jkAAAB2Yy5yAwAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAACAZmIhhKZpt9oRAACwu8rve/lnfA/kpFIpnwMAAGA35iI3AABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABoJhZCCDk5dgQAAOy2UinZYy8AAAC7Mxe5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAP5/e/ceXFV9IHD83OQGCEGFOHc2XVKLs1vE6chW0SpEWqiRGR4OToftlFC1urXbdkBxsjvtsNU0cdfWmVKRsN2ZUmGhJTq2daQ80oW0skuSXVuf4Q9R2TFjoZvxDsFK8yI3OftHFFPDvTk3Dws3n8/wB+Q87rm/e5g53znn/iJ7AAAAhogHQRDEYgYCAAByVhjKHqMAAADkMg+5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAADAEPEgCHoPbTIQAACQqwoWrZ/gIxALw9B5AAAA5DAPuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAwBDxIAh6D20yEAAAkKsKFq2f4CMQC8PQeQAAAOQwD7kBAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAMAQ8SAIeg9tMhAAAJCrChatn+AjEAvD0HkAAADkMA+5AQAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAADAEPEgCHoPbTIQAACQqwoWrZ/gIxALw9B5AAAA5DAPuQEAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAwBDxIAiCWMxAAABAzgpD2WMUAACAXOYhNwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAGCIWGgMAAMht4US/6o8bAgAAILd5yA0AAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAA4LwWNwQAWUnGYgbhgpAIQx+WzwufFwOfl0FwtwcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAIaIhWFoFAAAgBzmbg8AAJDj4oYAICvJWMwgwJhLhKH/XDB+/78Mgrs9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAwRCwMQ6MAAADkMHd7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABgiHgQBL2HNhkIAADIVQWL1k/wEYiFYeg8AAAAcpiH3AAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAYIh4EAS9hzYZCAAAyFUFi9ZP8BGIhWHoPAAAAHKYh9wAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAGCIeBAEvYc2GQgAAMhVBYvWT/ARiIVh6DwAAABymIfcAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABgiHgQBL2HNhkIAADIVQWL1k/wEYiFYeg8AAAAcpiH3AAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAYIh4EARBLGYgAAAgZ4Wh7DEKAABALvOQGwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAADBELjQEAAOS2cKJf9ccNAQAAkNs85AYAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsMAQAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAQPYAAADIHgAAANkDAAAgewAAAGQPAACA8bOEBQAAD6pJREFU7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAIHsAAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAADIHgAAANkDAAAgewAAAGQPAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAyB4AAADZAwAAIHsAAABkDwAAgOwBAACQPQAAALIHAACQPQAAALIHAABA9gAAAMgeAAAA2QMAACB7AAAAZA8AACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAQPYAAADIHgAAANkDAADIHgAAANkDAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAJA9AAAAsgcAAED2AAAAyB4AAADZAwAAIHsAAABkDwAAgOwBAABkDwAAgOwBAACQPQAAALIHAABA9gAAAMgeAAAA2QMAAMgeAAAA2QMAACB7AAAAZA8AAIDsAQAAkD0AAACyBwAAkD0AAACyBwAAQPYAAACcb+KGAABg4kgmkx0dHedclEgkioqKstpb//ETw66TVzrznD8PO7vC9vZhNi4szLu0eJRHnkqljh8/nm5pUVFRIpGIuPKsWbOiDEtra2u6RaWlpfF4POL651x5xK8+gs83l8TCMPT/HwBggqioqHj88cfPuWjXrl0VFRVZ7e3kRz+etnYSicJ7vjbpluVnu2WovqOvnvnlwe6ddf3J5DlXmLxyxbQtj4zyyGtqaqqqqtItbWxsLCsrG9wMl19+ebqVI145x2KxdIveeOONoe2Ubv3y8vL6+vqsymf//v3Lly8fq883l3jIDQCAsTTlrtunH9w744XmKV+6LUPzBEGQP+eKwvVrZ7zQfMlTT+RfOWc8Dmb//v0Zmqe6unpw85xvGhoaKisro69/5MiRdM2D7AEAYIyuLBOJ6Qf3FlXfnz/niqw2jF83b/qBPRft2Jo36Hmz0cucAeXl5Q888MB5PqSbN2+uq6uLsmYymVyyZImTUPYAADCOJq9cMeM3h7MNnsEmfXbRJQf3FixcMCbHkzkDSkpK6uvrL4iBXbNmTVNTU+Z1UqlUeXl5W1ub81D2AAAwXqZW3jttyyNBPH+016aXFl+8c9voyyeVSlVUVGTIgJaWlhHMFvDnsmrVqmSarz8NWLp0aUtLi/NQ9gAAMF4KFi4oXPu1MdtdPH9a7SOjfNqtsrKyoaEh3dLGxsbEmD5NN97a2trKy8tTqdQ5l9bU1GR4s8geAADGwLTaMbjP8ydXqJcWX1y3fcSbb9myZfPmzemWnufTGKTT0tKydOnSoT/PPGcD79e0IQAAYBTN8/3M07X1Hz/RtXVbeLK9Z/feIAjyEomCBdfn//VfTfnK38WmFqbbKn/OFSOb262pqWndunXpll4Q0xik09DQUFNTM/j4m5qaTN0WtaUNAQAAIzZpSXm6RWFnV0fVg6fmL+retnOgeYIg6E8me3bv7dz46Ns33nTm14cyBdW/fDvbg0kmk6tWrUq39AKaxiCdqqqq/fv3R3mzyB4AAMbG5JUrMtyxOf3lr3Zv25luaX8yefqOuzOUT/y6ebGM95E+YNjZzC6saQzSWb58eWtrayqVmjt3rqnbZA8AAONuyh1fTLeo5+k9vYebh91Dxz9sCDu70i0t+MzC6AeTeTazC24agwzmz5+/dOlSzSN7AAD4MMSvm5duUWfNd6LsoT+Z7Hz4e+mWTvp01OzJPJvZBTqNQTptbW2mbsv6XDUEAACMrbCzqz/j75kZrO/1Y+mvVSNNELd9+/YMGXDhTmNQUlKS7S2dEWwyQbjbAwDAWGdPe3v0laM8C5dZ5lsfTz/99AU6jIsXL25sbIy+fm1t7eLFi51+sgcAgA9D6rXXz5+Dufvuuy/ckSwrK6uuro6y5urVq9euXevckz0AAHxI4rM/nsX16DjPNPD444/X1NR8aO+9o6NjbHf4wAMPlJeXZ16nvLx8586dTjzZAwDAhydWnMXE05NuWTrKl6utrZ07d26GFaqqqpqamqLsKvNsb62trcPuIRn5S03R1dfXl5SUpFtaUlJSV1eXA3Nzyx4AAM5Lqb5zZ8/Uwuj3cDLNUp1m/x9QXFzc0NCQIQyCILjxxhujREtRUVGGpXv37h12D83Nmb6qVFpaOoJhjsfjLS0t6d7ggQMHcmZubtkDAMD5Vz0vvpS2H773UKSL0USi4Ibr0y0981+HIx5JIpE4cOBA5nXmz58f5Qm0DDeOtm7dmkqlMg1IKvXwww9nDpiRDXUikfjZz3429Of79u276qqrnIqyBwCA8dL5yOZ0iyZ9dtHklSuG3cMlv/hpbGphmoboO/PU7ugHc9VVV+3bty/DCm1tbbfeemvmbgmC4BOf+ES6RS0tLbfffnuGbR966KEMvzJ12K/oZFZWVlZbWzv4J9XV1cuWLXMeyh4AAMZR7+Hm/pNp56qetul7RQ9m+oU5lzz1RF7pzHRLo9/qOWvZsmWZ5z1raGiorKzMvJM5c+ZkWJphgoS6urqqqqoM2955552jHPC1a9fec889ZyNqw4YNTkLZAwDAuDuzJ/0Nlnj+lC/dNuO/D0256/azd37yr5wztfLei3ZsnfHSs/Hr5mXYc/ePto/geIad92zz5s1btmzJsMKwXVRVVXXzzTdv2bLlyJEjqVSqtbW1rq7u3nvvXbNmTeYNV65cOfoB37hxY3l5eUlJSX19vWkMojNSAAAEQRCsWbNm2Av3AWEYnv17x/01k8o/m+GmTV7pzKLq+4MgmLblkSxq6teHeg83R3lMbqj6+vp58+ZleNhs3bp1V199dVlZ2TmXFhUVVVdXZ75v09DQkPl3pA61evXqzPMlRL18j8cPHjzodM2Wuz0AAIzKO3d9NeKUaxH1n2w/fcfIf8doPB4fdmK3VatWZZhpesOGDZk3z1ZJScnWrVudKrIHAIALVd8rRzsefGjMdpfq+8PNK0a5j2Endmtra5s7d2666Q3i8fg5p00bsccee2xMbvUgewAA+LPp3rbzj2vvG/09n/6T7W8vu7V/LH7jZ5SJ3ZYuXZqufMrKyt54440xueezb98+863JHgAAckHP7r2nPrWw//iJEe/hzK8Pnfrk9X2vHB2rQ4oysdtDD6W9TzVr1qyWlpYMv8ZnWCUlJY2NjZpH9gAAkDv6k8lT8xd1bdrSd/TVLDZL9aV++3xH1YOj+T5POsNO7FZVVbV///50SxOJxPPPP79r165sb/vMnTu3sbHxd7/7XbqJE5A9AABcwDo3Pvr2zStOXbMgc/+EnV0DtXPy8jl/+NwXurftHKfjqa+vz3zHZvny5UeOHEm3NB6PV1RUHDt2bNeuXatXrx725VavXt3Y2Pjyyy+XlZWZYPr8ERs8/yAAALktmUx2dHSMciezZs0a+EuUR9rySkqCeP45sydsbx9m48LCvEuLhz3yRCKRecKAjo6OZMbvCw27h8FaW1uDIGhubj77k4997GMzZ84sKipKJBIjGM+BHQ41gh2OZpRkDwAAwAXMQ24AAIDsAQAAuJD5lhUAwASS+u3zfSd+bxwmoIJrr8krnSl7AADIfd07ftKze69xmICm1X5/8gTOHg+5AQAAOc7dHgCAiSo/P+8jJUEQhJ2dYfuprDcfNLt01D0UFsYKp7y/Zn5+3kdK3p8Fe+Cf/9cW9PVFPPIBkTYZ+urZv9+RbP7eKEU9yCAIgmDw02j9J9uDrq7on2aUWcUnIHd7AAAm6oXgR0qmNz8zvfmZGS89W/zmaxft2h6/9prom09actPA5tObn5la/a1InXXZR2e89GxQWPjuHlYsnd78TKx4xsA/41f/zcVPP5nVkQ/8GZxAmQ844nF+QPzaay7atb341ZdnvPTsxf/xi4LFnxnBKBW/8crUb/9TxK0Gv7tJS27Kbkyea5p8xxed3rIHAID3vb1gcftls0998vqeJ39+8VNP5F8xO/q2Pbv3tF82u/2y2R3rKqOs3/fqa6lXjp69jp/y9a/0v5WcfFvFwD8L71vX/eO66LdEBl66/bLZ43p/I1Y84+Knnuj9zXNvL1h86pPX99Q9edGOrVn14cAodW58dMpdd0SfVGDgc2m/bPaZbL6L9faCxe/c+vmiBx84G5PIHgAA3hW2nzqze2/qlaOTV//tuL5Q9w9+OOXrXwmCIP+K2fEr53T844Ypt1UE+fmx4hkFC8t6flx3vo3M5Nsqenbv6X70X/uPnwjbT/Xs+EnnxkcL71uX7X4G3lqsqGjcP8rOziAIYlOnOqtlDwAA57o0r3tyyl13ZJEEK28pfvO14jdfK6rdGHGTMwd+Fb9yTvzaa6as/fvOjY/2PvOfQRAUfPrGgbrI6pszAy9d/OZr4zomUyvv7dmxa/BPen95sGBhWfTbKQXzb7ho1/YZLz3bs3tP37H/jbjV9OZnBt7dpJUroh/twCOL3dt2+IbPB5jSAACAd01aclPqlaPR1+893NTxjW8F791hiKSrq3vbjsL71hUsLHt7weIgCLpq/63wm5XxK+e887kvZHW0A5uPt97DTfGy+annXnj/AvqGT/W/lQz/8E7EPfS9+lrHN74VdWaC95y+4+6+148FA1MaZLPVlC9/adKKZZ0Pfjf644ITgbs9AAAEQRDEr72mYGFZ9w9+GH2T/vb2/uMnBp7+ir5Vz+M/LVhYlnrl6MAdiZ4nfx6/ck7/W8nBaRHp1Y+fGPgzrsPS9Ujt1Mp7z37lKa905uSKz3c++J3oUTEwSlk1TxAEfa8fe/fdZbNh3+vHTt/+5SAIpt7/Taf0n5zehgAAYCIrevif+9vb84qLCxaWddxfk9UX6Avm33D28baIsxoE701s0PXd956L6+rq2b0n9dyLWR/5ey/ds2NXxGQawQGnnnuhe9uOSw7u7X8r2X/yZPzKOT2795w58KsP53MJgiD13Is9O36STTD1nV5z5yUH93b/6N896nZWLAxDowAAMEH8ce19PWfDprBw8OTIvYebsrppk1c6Mz7v6rP/zKqX8kpnDv49NnmlM7N7BuxPjzz1/ItRru9Hc8BBYWHBDZ8KgqD3f36T1e2XvNKZeSV/ke2NrMHf5+k/8ftImxcWTlpy05kDvxo4vILFnwlPnx684bTa70++9RbZAwDABMseJpIJnj2+2wMAAOQ43+0BAJhIF3/Z/J5Nckn+zL+cyG/fQ24AAECO85AbAAAgewAAAGQPAACA7AEAAJA9AAAAsgcAAED2AAAAyB4AAED2AAAAyB4AAADZAwAAcB6IGwIAAGAYqVRQUHDhHv7/AxgRv0l68Zd8AAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">56<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y69 ff2 fs4 fc2 sc0 ls0 ws0"> <span class="_ _6"></span><span class="ff1">Wybrane dane finansowe przeliczone na euro </span></div><div class="t m0 x1 h2 y143 ff5 fs0 fc0 sc0 ls0 ws0">W okre<span class="_ _1"></span>sach objętych <span class="_ _1"></span>jednostkowym s<span class="_ _1"></span>prawozdaniem <span class="_ _1"></span>finansowym,<span class="_ _2"></span> <span class="_ _1"></span>do p<span class="_ _1"></span>rzeliczenia wybran<span class="_ _1"></span>ych danych <span class="_ _1"></span>finansowych zastosowano <span class="_ _1"></span>następują<span class="_ _2"></span><span class="ff1">ce </span></div><div class="t m0 x1 h2 y28c ff5 fs0 fc0 sc0 ls0 ws0">średnie<span class="ff1"> </span>kursy wymiany złotego w stosunku do EUR, ustalane przez Narodowy Bank Polski:<span class="ff1"> </span></div><div class="t m0 x1 h2 y681 ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">kurs <span class="_ _2"></span>obowiązujący <span class="_ _c"></span>na <span class="_ _c"></span>ostatni <span class="_ _c"></span>dzień <span class="_ _c"></span>okresu <span class="_ _c"></span>sprawozdawczego: <span class="_ _c"></span>31 <span class="_ _c"></span>grudnia <span class="_ _2"></span>20<span class="_ _2"></span><span class="ff1">24 <span class="_ _c"></span>roku: <span class="_ _c"></span>4,<span class="ls8">273</span>0 <span class="_ _c"></span>EUR/PL<span class="_ _2"></span>N; <span class="_ _2"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>2023 <span class="_ _c"></span>roku: <span class="_ _2"></span>4,<span class="_ _2"></span>3480 </span></span></span></div><div class="t m0 x49 h2 y682 ff1 fs0 fc0 sc0 ls0 ws0">EUR/PLN; </div><div class="t m0 x1 h2 y8c ffc fs0 fc0 sc0 ls0 ws0">•<span class="ff2"> <span class="_ _21"> </span><span class="ff5">średni <span class="_ _6"></span>kurs <span class="_ _1"></span>w<span class="ffe fs5 ls2e">  <span class="_ _14"> </span></span><span class="ff1">o<span class="_ _2"></span>kresie<span class="_ _1"></span>, <span class="_ _1"></span><span class="ff5">obliczony <span class="_ _1"></span>jako <span class="_ _1"></span>średni<span class="_ _1"></span>a <span class="_ _1"></span>arytmetyczna <span class="_ _1"></span>kursów<span class="ffe fs5 ls2e">  <span class="_ _14"> </span></span>obowiązującyc<span class="_ _2"></span>h <span class="_ _6"></span>na <span class="_ _1"></span>ostatni <span class="_ _6"></span>dzień<span class="ffe fs5 ls2e">  <span class="_ _19"> </span></span>każdego <span class="_ _1"></span>miesi<span class="ffe fs5">ą</span><span class="ff1">ca <span class="_ _6"></span>w<span class="ffe fs5 ls2e">  <span class="_ _19"> </span></span>danym <span class="_ _1"></span>okresie:<span class="ffe fs5 ls2f">  </span></span></span></span></span></span></div><div class="t m0 x49 h2 y602 ff1 fs0 fc0 sc0 ls0 ws0">od 1 stycznia do 31 grudnia 2024 roku: 4,<span class="ls8">3042</span> EUR/PLN oraz od 1 stycznia do 31 grudnia 2023 roku: 4,<span class="ls8">5284</span> E<span class="_ _2"></span>UR/PLN. </div><div class="t m0 x1 h2 y683 ff1 fs0 fc0 sc0 ls0 ws0">Podstawowe  pozycje <span class="_ _15"> </span>jednostkowego  sp<span class="_ _1"></span>rawozdania  z  sytuacji <span class="_ _f"> </span>finansowej,  jednostkowego <span class="_ _f"> </span>spra<span class="_ _2"></span>wozdania  z <span class="_ _f"> </span>wyniku  oraz  jednostkowego<span class="_ _1"></span> </div><div class="t m0 x1 h2 y684 ff5 fs0 fc0 sc0 ls0 ws0">sprawozdania z przepływów pieniężnych, przeliczone na euro, przeds<span class="_ _1"></span>tawia tabela:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y685 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y643 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y61 wb0 h33"><div class="t m0 xc h10 y608 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y5f wb1 h23"><div class="t m0 x4f hf y2e6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x4f hf y686 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xd y5f wb2 h23"><div class="t m0 x4f hf y2e6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x4f hf y686 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c xd0 y5f wb1 h23"><div class="t m0 x4f hf y2e6 ff6 fs1 fc3 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x4f hf y686 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="_ _1"></span> </div></div><div class="c xb3 y5f wb1 h23"><div class="t m0 x4f hf y2e6 ff7 fs1 fc3 sc0 ls0 ws0">Rok <span class="ff6">zakończony<span class="_ _1"></span><span class="ff7"> </span></span></div><div class="t m0 x4f hf y686 ff7 fs1 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c xcf y61 wb3 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc3 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd0 y61 wb4 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc3 sc0 ls0 ws0">w tys. EUR </div></div><div class="c x1 y2ae wb0 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z wyni<span class="_ _1"></span>ku </div></div><div class="c xcf y2ae wb1 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y2ae wb2 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y2ae wb1 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y2ae wb1 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y14e wb0 h13"><div class="t m0 xc h10 y58 ff5 fs1 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _1"></span>zedaży<span class="ff1"> </span></div></div><div class="c xcf y14e wb1 h13"><div class="t m0 x39 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">30 974 </div></div><div class="c xd y14e wb2 h13"><div class="t m0 x39 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">29 177 </div></div><div class="c xd0 y14e wb1 h13"><div class="t m0 xa5 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">7 196 </div></div><div class="c xb3 y14e wb1 h13"><div class="t m0 xa5 h10 y58 ff1 fs1 fc0 sc0 ls0 ws0">6 443 </div></div><div class="c x1 y687 wb0 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) z <span class="ff5">działalności ope<span class="_ _1"></span>racyjnej<span class="ff1"> </span></span></div></div><div class="c xcf y687 wb1 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 674) </div></div><div class="c xd y687 wb2 h13"><div class="t m0 x67 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(1 679) </div></div><div class="c xd0 y687 wb1 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(389) </div></div><div class="c xb3 y687 wb1 h13"><div class="t m0 x3a h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(371) </div></div><div class="c x1 y688 wb0 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) przed opodatk<span class="_ _1"></span>owaniem </div></div><div class="c xcf y688 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">28 614 </div></div><div class="c xd y688 wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">186 409 </div></div><div class="c xd0 y688 wb1 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">6 648<span class="ls0"> </span></div></div><div class="c xb3 y688 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">41 164 </div></div><div class="c x1 y689 wb0 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) netto </div></div><div class="c xcf y689 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c xd y689 wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c xd0 y689 wb1 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">7 238 </div></div><div class="c xb3 y689 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">37 260 </div></div><div class="c x1 y68a wb0 h15"><div class="t m0 xc h10 y89 ff5 fs1 fc0 sc0 ls0 ws0">Zysk (strat<span class="_ _1"></span>a) netto przypadający<span class="_ _1"></span> akcjonariuszom podmio<span class="_ _1"></span>tu </div><div class="t m0 xc h10 yb5 ff5 fs1 fc0 sc0 ls0 ws0">dominującego<span class="ff1"> </span></div></div><div class="c xcf y68a wb1 h15"><div class="t m0 x39 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">31 153 </div></div><div class="c xd y68a wb2 h15"><div class="t m0 x3 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">168 729 </div></div><div class="c xd0 y68a wb1 h15"><div class="t m0 xa5 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">7 238 </div></div><div class="c xb3 y68a wb1 h15"><div class="t m0 x39 h10 ya6 ff1 fs1 fc0 sc0 ls0 ws0">37 260 </div></div><div class="c x1 y68b wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zysk na ak<span class="_ _1"></span>cję (PLN; EUR)<span class="ff1"> </span></div></div><div class="c xcf y68b wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xd y68b wb2 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c xd0 y68b wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,40 </div></div><div class="c xb3 y68b wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2,07 </div></div><div class="c x1 y68c wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Rozwodniony zysk<span class="_ _1"></span> na akcję (<span class="_ _1"></span>PLN; EUR)<span class="ff1"> </span></div></div><div class="c xcf y68c wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1,73 </div></div><div class="c xd y68c wb2 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">9,37 </div></div><div class="c xd0 y68c wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">0,40 </div></div><div class="c xb3 y68c wb1 h13"><div class="t m0 x9f h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">2,07 </div></div><div class="c x1 y554 wb5 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Średni kurs EUR<span class="_ _1"></span>/PLN w<span class="ff7"> okresie </span></div></div><div class="c xcf y554 wb6 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd y554 wb7 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd0 y554 wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,3042 </div></div><div class="c xb3 y554 wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,5284 </div></div><div class="c x1 y68d wb0 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z <span class="ff6">prze<span class="_ _1"></span>pływów pienięż<span class="_ _1"></span>nych<span class="ff7"> </span></span></div></div><div class="c xcf y68d wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y68d wb2 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y68d wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y68d wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y189 wb0 h14"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne netto z<span class="ff1"> </span>działalno<span class="_ _1"></span>ści operacyjne<span class="_ _1"></span>j<span class="ff1"> </span></div></div><div class="c xcf y189 wb1 h14"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">3 785 </div></div><div class="c xd y189 wb2 h14"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">1 444 </div></div><div class="c xd0 y189 wb1 h14"><div class="t m0 xb4 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">879<span class="ls0"> </span></div></div><div class="c xb3 y189 wb1 h14"><div class="t m0 xb4 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">319<span class="ls0"> </span></div></div><div class="c x1 y68e wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne netto z<span class="ff1"> </span>działalno<span class="_ _1"></span>ści inwestycy<span class="_ _1"></span>jnej<span class="ff1"> </span></div></div><div class="c xcf y68e wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">33 416 </div></div><div class="c xd y68e wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">214 217 </div></div><div class="c xd0 y68e wb1 h13"><div class="t m0 xa5 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">7 764 </div></div><div class="c xb3 y68e wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls7 ws0">47 305<span class="ls0"> </span></div></div><div class="c x1 y68f wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Środki pi<span class="_ _1"></span>eniężne netto z<span class="ff1"> </span>działalno<span class="_ _1"></span>ści finansowej<span class="ff1"> </span></div></div><div class="c xcf y68f wb1 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(88 721) </div></div><div class="c xd y68f wb2 h13"><div class="t m0 x66 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(170 067) </div></div><div class="c xd0 y68f wb1 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(20 613) </div></div><div class="c xb3 y68f wb1 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(37 556) </div></div><div class="c x1 y26f wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zmiana nett<span class="_ _1"></span>o stanu środkó<span class="_ _1"></span>w pieniężnych i<span class="ff1"> </span>ich ekwi<span class="_ _1"></span>walentów<span class="ff1"> </span></div></div><div class="c xcf y26f wb1 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(51 520) </div></div><div class="c xd y26f wb2 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">45 594 </div></div><div class="c xd0 y26f wb1 h13"><div class="t m0 x65 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">(11 970) </div></div><div class="c xb3 y26f wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">10 068 </div></div><div class="c x1 y2fe wb5 h13"><div class="t m0 xc hf y5b ff6 fs1 fc0 sc0 ls0 ws0">Średni kurs EUR<span class="_ _1"></span>/PLN w<span class="ff7"> okresie </span></div></div><div class="c xcf y2fe wb6 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd y2fe wb7 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd0 y2fe wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,3042 </div></div><div class="c xb3 y2fe wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,5284 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 hb ycb ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y690 wb0 h34"><div class="t m0 xc h10 y691 ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y692 wb1 h13"><div class="t m0 x2c hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd y692 wb2 h13"><div class="t m0 x2c hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd0 y692 wb1 h13"><div class="t m0 x29 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb3 y692 wb1 h13"><div class="t m0 x2c hf y5b ff7 fs1 fc3 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xcf y690 wb3 h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc3 sc0 ls0 ws0">w tys. PLN </div></div><div class="c xd0 y690 wb4 h13"><div class="t m0 x9f h10 y58 ff1 fs1 fc3 sc0 ls0 ws0">w tys. EUR </div></div><div class="c x1 y303 wb0 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z sytuacji<span class="_ _1"></span> finansowej<span class="_ _1"></span> </div></div><div class="c xcf y303 wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y303 wb2 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y303 wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y303 wb1 h13"><div class="t m0 xc hf y58 ff7 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y693 wb0 h13"><div class="t m0 xc h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c xcf y693 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">862 490 </div></div><div class="c xd y693 wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">899 259 </div></div><div class="c xd0 y693 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">201 846 </div></div><div class="c xb3 y693 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">206 821 </div></div><div class="c x1 y694 wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _1"></span>erminowe<span class="ff1"> </span></div></div><div class="c xcf y694 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">150 811 </div></div><div class="c xd y694 wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">183 834 </div></div><div class="c xd0 y694 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">35 294 </div></div><div class="c xb3 y694 wb1 h13"><div class="t m0 x39 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">42 280 </div></div><div class="c x1 y695 wb0 h14"><div class="t m0 xc h10 yf5 ff5 fs1 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _1"></span>rótkotermino<span class="_ _1"></span>we<span class="ff1"> </span></div></div><div class="c xcf y695 wb1 h14"><div class="t m0 x39 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">21 004 </div></div><div class="c xd y695 wb2 h14"><div class="t m0 x39 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">15 042 </div></div><div class="c xd0 y695 wb1 h14"><div class="t m0 xa5 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">4 916 </div></div><div class="c xb3 y695 wb1 h14"><div class="t m0 xa5 h10 yf5 ff1 fs1 fc0 sc0 ls0 ws0">3 460 </div></div><div class="c x1 y4c0 wb0 h13"><div class="t m0 xc h10 y5b ff5 fs1 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff1"> </span></div></div><div class="c xcf y4c0 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">690 675 </div></div><div class="c xd y4c0 wb2 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">700 383 </div></div><div class="c xd0 y4c0 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">161 637 </div></div><div class="c xb3 y4c0 wb1 h13"><div class="t m0 x3 h10 y5b ff1 fs1 fc0 sc0 ls0 ws0">161 082 </div></div><div class="c x1 y696 wb5 h13"><div class="t m0 xc hf y5b ff7 fs1 fc0 sc0 ls0 ws0">Kurs EUR/PLN na koni<span class="_ _1"></span>ec okresu </div></div><div class="c xcf y696 wb6 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd y696 wb7 h13"><div class="t m0 x4b hf y5b ff6 fs1 fc0 sc0 ls0 ws0">‒<span class="ff7"> </span></div></div><div class="c xd0 y696 wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,2730 </div></div><div class="c xb3 y696 wb6 h13"><div class="t m0 x39 hf y5b ff7 fs1 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y2c4 ff9 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y697 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x3 yf w5 h9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x5 y13 w6 ha"><div class="t m0 x0 hb y14 ff1 fs0 fc2 sc0 ls8 ws0">57<span class="fs5 ls0"> </span></div></div><div class="c x6 y15 w7 hc"><div class="t m0 x7 hd y16 ff1 fs6 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _1"></span>sprawozdani<span class="_ _1"></span>e finansowe z<span class="_ _1"></span>a okres od 1 <span class="_ _1"></span>stycznia do 31 g<span class="_ _1"></span>rudnia <span class="ls4">20</span>2<span class="_ _1"></span>4 roku </div><div class="t m0 x8 hd y17 ff5 fs6 fc0 sc0 ls0 ws0">Wszystkie kw<span class="_ _1"></span>oty podane <span class="_ _1"></span>są w tysiącac<span class="_ _1"></span>h złotych, o i<span class="_ _1"></span>le nie po<span class="_ _1"></span>dano inaczej<span class="ff1"> </span></div><div class="t m0 x9 hb y18 ff1 fs5 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h12 y69 ff7 fs4 fc0 sc0 ls0 ws0">Zatwierdzenie do publikacji </div><div class="t m0 x1 h2 y698 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y699 ff5 fs0 fc0 sc0 ls0 ws0">Jednostkowe <span class="_ _d"></span>sprawozdanie <span class="_ _d"></span>finansowe <span class="_ _d"></span>sporządzone <span class="_ _d"></span>za <span class="_ _d"></span>okres <span class="_ _d"></span>o<span class="_ _2"></span>d <span class="_ _c"></span>1 <span class="_ _e"></span>stycznia <span class="_ _e"> </span><span class="ff1 ls8">202<span class="ls0">4 <span class="_ _e"></span>roku <span class="_ _d"></span>do <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _d"></span></span>20<span class="ls0">24 <span class="_ _e"></span></span></span>roku <span class="_ _d"></span>zostało <span class="_ _d"></span>zatwierdzone <span class="_ _d"></span>do </div><div class="t m0 x1 h2 y69a ff5 fs0 fc0 sc0 ls0 ws0">publikacji przez zarząd Spółki w dniu <span class="ff1">20 marca <span class="ls8">20</span>25 roku. </span></div><div class="t m0 x1 h2 y69b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hb y1f6 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y69c wb8 h13"><div class="t m0 xc hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Data </div></div><div class="c xd1 y69c wb9 h13"><div class="t m0 x62 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Funkcja </div></div><div class="c x86 y69c wba h13"><div class="t m0 x52 hf y5b ff6 fs1 fc3 sc0 ls0 ws0">Imię i<span class="ff7"> Nazwisko<span class="_ _1"></span> </span></div></div><div class="c xd2 y69c wbb h13"><div class="t m0 x6 hf y5b ff7 fs1 fc3 sc0 ls0 ws0">Podpis </div></div><div class="c x1 y69d wba h35"><div class="t m0 xc h10 y69e ff1 fs1 fc0 sc0 ls0 ws0">20 marca 2025 r<span class="_ _1"></span>oku </div></div><div class="c xd1 y69d wbc h35"><div class="t m0 xc h10 y69e ff5 fs1 fc0 sc0 ls0 ws0">prezes zarządu<span class="ff1"> </span></div></div><div class="c x86 y69d wba h35"><div class="t m0 xc h10 y69e ff5 fs1 fc0 sc0 ls0 ws0">Bartosz Kuźniar<span class="ff1"> </span></div></div><div class="c xd2 y69d wbd h35"><div class="t m0 xc h10 y69e ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y2a wba h36"><div class="t m0 xc h10 y69f ff1 fs1 fc0 sc0 ls0 ws0">20 marca 2025 r<span class="_ _1"></span>oku </div></div><div class="c xd1 y2a wbc h36"><div class="t m0 xc h10 y6a0 ff5 fs1 fc0 sc0 ls0 ws0">wiceprezes zarządu <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xc h10 y6a1 ff1 fs1 fc0 sc0 ls0 ws0">ds. finanso<span class="_ _1"></span>wych </div></div><div class="c x86 y2a wba h36"><div class="t m0 xc h10 y69f ff5 fs1 fc0 sc0 ls0 ws0">Tomasz Dotkuś<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c xd2 y2a wbd h36"><div class="t m0 xc h10 y69f ff1 fs1 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y6a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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